From 3f5cccf6547a52b0c2c87ff818f73f381bf9b7c7 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Mon, 14 May 2012 18:11:17 +0000
Subject: [PATCH 001/115] Minor doc update.

[SVN r78473]
---
 doc/sf_and_dist/html/index.html               |  2 +-
 doc/sf_and_dist/html/index/s13.html           |  4 ++--
 doc/sf_and_dist/html/index/s14.html           |  4 ++--
 doc/sf_and_dist/html/index/s15.html           |  4 ++--
 doc/sf_and_dist/html/index/s16.html           |  4 ++--
 doc/sf_and_dist/html/index/s17.html           |  4 ++--
 .../math_toolkit/constants/constants.html     | 19 +++++++++++++++++++
 .../dist/dist_ref/dists/skew_normal_dist.html |  7 ++++++-
 .../main_overview/conventions.html            |  2 +-
 .../main_overview/navigation.html             |  2 +-
 10 files changed, 38 insertions(+), 14 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index a4af5cdd0..f0094e8cc 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -541,7 +541,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: April 29, 2012 at 16:45:52 GMT</small></p></td>
+<td align="left"><p><small>Last revised: May 14, 2012 at 18:06:46 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index a55d21d3a..b73f963b6 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1309488">
+<div class="section id1277851">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1309488"></a>Function Index</h2></div></div></div>
+<a name="id1277851"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">K</a> <a class="link" href="s13.html#idx_id_10">L</a> <a class="link" href="s13.html#idx_id_11">M</a> <a class="link" href="s13.html#idx_id_12">N</a> <a class="link" href="s13.html#idx_id_13">O</a> <a class="link" href="s13.html#idx_id_14">P</a> <a class="link" href="s13.html#idx_id_15">Q</a> <a class="link" href="s13.html#idx_id_16">R</a> <a class="link" href="s13.html#idx_id_17">S</a> <a class="link" href="s13.html#idx_id_18">T</a> <a class="link" href="s13.html#idx_id_19">U</a> <a class="link" href="s13.html#idx_id_20">V</a> <a class="link" href="s13.html#idx_id_21">W</a> <a class="link" href="s13.html#idx_id_22">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index f8000ff41..b6ad66578 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1324922">
+<div class="section id1293285">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1324922"></a>Class Index</h2></div></div></div>
+<a name="id1293285"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_24">B</a> <a class="link" href="s14.html#idx_id_25">C</a> <a class="link" href="s14.html#idx_id_26">D</a> <a class="link" href="s14.html#idx_id_27">E</a> <a class="link" href="s14.html#idx_id_28">F</a> <a class="link" href="s14.html#idx_id_29">G</a> <a class="link" href="s14.html#idx_id_30">H</a> <a class="link" href="s14.html#idx_id_31">I</a> <a class="link" href="s14.html#idx_id_33">L</a> <a class="link" href="s14.html#idx_id_34">M</a> <a class="link" href="s14.html#idx_id_35">N</a> <a class="link" href="s14.html#idx_id_37">P</a> <a class="link" href="s14.html#idx_id_39">R</a> <a class="link" href="s14.html#idx_id_40">S</a> <a class="link" href="s14.html#idx_id_41">T</a> <a class="link" href="s14.html#idx_id_42">U</a> <a class="link" href="s14.html#idx_id_44">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index d5669cac1..5c7fd584b 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1325863">
+<div class="section id1294226">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1325863"></a>Typedef Index</h2></div></div></div>
+<a name="id1294226"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_46">A</a> <a class="link" href="s15.html#idx_id_47">B</a> <a class="link" href="s15.html#idx_id_48">C</a> <a class="link" href="s15.html#idx_id_49">D</a> <a class="link" href="s15.html#idx_id_50">E</a> <a class="link" href="s15.html#idx_id_51">F</a> <a class="link" href="s15.html#idx_id_52">G</a> <a class="link" href="s15.html#idx_id_53">H</a> <a class="link" href="s15.html#idx_id_54">I</a> <a class="link" href="s15.html#idx_id_56">L</a> <a class="link" href="s15.html#idx_id_58">N</a> <a class="link" href="s15.html#idx_id_59">O</a> <a class="link" href="s15.html#idx_id_60">P</a> <a class="link" href="s15.html#idx_id_62">R</a> <a class="link" href="s15.html#idx_id_63">S</a> <a class="link" href="s15.html#idx_id_64">T</a> <a class="link" href="s15.html#idx_id_65">U</a> <a class="link" href="s15.html#idx_id_66">V</a> <a class="link" href="s15.html#idx_id_67">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 6d351e63d..61968a82e 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1330957">
+<div class="section id1299320">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1330957"></a>Macro Index</h2></div></div></div>
+<a name="id1299320"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_70">B</a> <a class="link" href="s16.html#idx_id_74">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index a231c5f3a..b7344d7e3 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1332730">
+<div class="section id1301093">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1332730"></a>Index</h2></div></div></div>
+<a name="id1301093"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_92">A</a> <a class="link" href="s17.html#idx_id_93">B</a> <a class="link" href="s17.html#idx_id_94">C</a> <a class="link" href="s17.html#idx_id_95">D</a> <a class="link" href="s17.html#idx_id_96">E</a> <a class="link" href="s17.html#idx_id_97">F</a> <a class="link" href="s17.html#idx_id_98">G</a> <a class="link" href="s17.html#idx_id_99">H</a> <a class="link" href="s17.html#idx_id_100">I</a> <a class="link" href="s17.html#idx_id_101">K</a> <a class="link" href="s17.html#idx_id_102">L</a> <a class="link" href="s17.html#idx_id_103">M</a> <a class="link" href="s17.html#idx_id_104">N</a> <a class="link" href="s17.html#idx_id_105">O</a> <a class="link" href="s17.html#idx_id_106">P</a> <a class="link" href="s17.html#idx_id_107">Q</a> <a class="link" href="s17.html#idx_id_108">R</a> <a class="link" href="s17.html#idx_id_109">S</a> <a class="link" href="s17.html#idx_id_110">T</a> <a class="link" href="s17.html#idx_id_111">U</a> <a class="link" href="s17.html#idx_id_112">V</a> <a class="link" href="s17.html#idx_id_113">W</a> <a class="link" href="s17.html#idx_id_114">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/constants.html b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
index fa4c6097c..e232c6618 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
@@ -241,6 +241,25 @@
               </td>
 </tr>
 <tr>
+<td>
+                <p>
+                  ln_ten
+                </p>
+              </td>
+<td>
+                <p>
+                  ln(10)
+                </p>
+              </td>
+<td>
+                <p>
+                  2.30258
+                </p>
+              </td>
+<td>
+              </td>
+</tr>
+<tr>
 <td>
                 <p>
                   ln_ln_two
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
index 0120c4477..73bd8b63b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
@@ -233,7 +233,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing">testing</a>
+            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing">Testing</a>
           </h5>
 <p>
             <a href="http://www.r-project.org/" target="_top">The R Project for Statistical
@@ -246,6 +246,11 @@
             skew-t (ST) probability distributions, both for the univariate and for
             the the multivariate case, including regression models.
           </p>
+<p>
+            <a href="http://www.wolfram.com/products/mathematica/index.html" target="_top">Wolfram
+            Mathematica</a> was also used to generate some more accurate spot
+            test data.
+          </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy">Accuracy</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 90935406f..72bbf68da 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id850329"></a>
+        <a class="indexterm" name="id818653"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index e3642efdc..1be09a220 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id850200"></a>
+        <a class="indexterm" name="id818524"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.

From 056745573f8f6de1da884878e321dcd505723ad0 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 17 May 2012 09:19:57 +0000
Subject: [PATCH 002/115] Add the Jacobi elliptic special functions.

[SVN r78492]
---
 doc/sf_and_dist/equations/jacobi1.mml         |   51 +
 doc/sf_and_dist/equations/jacobi1.png         |  Bin 0 -> 3736 bytes
 doc/sf_and_dist/equations/jacobi1.svg         |    2 +
 doc/sf_and_dist/equations/jacobi2.mml         |   92 +
 doc/sf_and_dist/equations/jacobi2.png         |  Bin 0 -> 6637 bytes
 doc/sf_and_dist/equations/jacobi2.svg         |    2 +
 doc/sf_and_dist/equations/jacobi3.mml         |  134 ++
 doc/sf_and_dist/equations/jacobi3.png         |  Bin 0 -> 7487 bytes
 doc/sf_and_dist/equations/jacobi3.svg         |    2 +
 doc/sf_and_dist/equations/jacobi4.mml         |  168 ++
 doc/sf_and_dist/equations/jacobi4.png         |  Bin 0 -> 13257 bytes
 doc/sf_and_dist/equations/jacobi4.svg         |    2 +
 doc/sf_and_dist/graphs/jacobi_cd.png          |  Bin 0 -> 67487 bytes
 doc/sf_and_dist/graphs/jacobi_cd.svg          |   76 +
 doc/sf_and_dist/graphs/jacobi_cn.png          |  Bin 0 -> 69148 bytes
 doc/sf_and_dist/graphs/jacobi_cn.svg          |   76 +
 doc/sf_and_dist/graphs/jacobi_cs.png          |  Bin 0 -> 31985 bytes
 doc/sf_and_dist/graphs/jacobi_cs.svg          |   76 +
 doc/sf_and_dist/graphs/jacobi_dc.png          |  Bin 0 -> 41515 bytes
 doc/sf_and_dist/graphs/jacobi_dc.svg          |   76 +
 doc/sf_and_dist/graphs/jacobi_dn.png          |  Bin 0 -> 56570 bytes
 doc/sf_and_dist/graphs/jacobi_dn.svg          |   81 +
 doc/sf_and_dist/graphs/jacobi_ds.png          |  Bin 0 -> 36695 bytes
 doc/sf_and_dist/graphs/jacobi_ds.svg          |   81 +
 doc/sf_and_dist/graphs/jacobi_nc.png          |  Bin 0 -> 37855 bytes
 doc/sf_and_dist/graphs/jacobi_nc.svg          |   83 +
 doc/sf_and_dist/graphs/jacobi_nd.png          |  Bin 0 -> 36989 bytes
 doc/sf_and_dist/graphs/jacobi_nd.svg          |   77 +
 doc/sf_and_dist/graphs/jacobi_ns.png          |  Bin 0 -> 24443 bytes
 doc/sf_and_dist/graphs/jacobi_ns.svg          |   75 +
 doc/sf_and_dist/graphs/jacobi_sc.png          |  Bin 0 -> 37159 bytes
 doc/sf_and_dist/graphs/jacobi_sc.svg          |   85 +
 doc/sf_and_dist/graphs/jacobi_sd.png          |  Bin 0 -> 32043 bytes
 doc/sf_and_dist/graphs/jacobi_sd.svg          |   75 +
 doc/sf_and_dist/graphs/jacobi_sn.png          |  Bin 0 -> 64652 bytes
 doc/sf_and_dist/graphs/jacobi_sn.svg          |   76 +
 doc/sf_and_dist/graphs/sf_graphs.cpp          |  110 +-
 doc/sf_and_dist/html/index.html               |   31 +-
 doc/sf_and_dist/html/index/s13.html           |   97 +-
 doc/sf_and_dist/html/index/s14.html           |   40 +-
 doc/sf_and_dist/html/index/s15.html           |   44 +-
 doc/sf_and_dist/html/index/s16.html           |   10 +-
 doc/sf_and_dist/html/index/s17.html           |  177 +-
 .../math_toolkit/backgrounders/lanczos.html   |    4 +-
 .../math_toolkit/constants/constants.html     |    2 +-
 .../main_overview/conventions.html            |    2 +-
 .../main_overview/navigation.html             |    2 +-
 .../math_toolkit/perf/comp_compilers.html     |    2 +-
 .../html/math_toolkit/perf/comparisons.html   |    4 +-
 .../html/math_toolkit/perf/getting_best.html  |    2 +-
 .../html/math_toolkit/perf/tuning.html        |    4 +-
 .../html/math_toolkit/special.html            |   29 +
 .../math_toolkit/special/ellint/ellint_3.html |    6 +-
 .../math_toolkit/special/expint/expint_i.html |    2 +-
 .../math_toolkit/special/expint/expint_n.html |    2 +-
 .../html/math_toolkit/special/jacobi.html     |   72 +
 .../special/jacobi/jacobi_cd.html             |   87 +
 .../special/jacobi/jacobi_cn.html             |   83 +
 .../special/jacobi/jacobi_cs.html             |   87 +
 .../special/jacobi/jacobi_dc.html             |   87 +
 .../special/jacobi/jacobi_dn.html             |   83 +
 .../special/jacobi/jacobi_ds.html             |   87 +
 .../special/jacobi/jacobi_elliptic.html       |  301 +++
 .../special/jacobi/jacobi_nc.html             |   87 +
 .../special/jacobi/jacobi_nd.html             |   87 +
 .../special/jacobi/jacobi_ns.html             |   87 +
 .../special/jacobi/jacobi_sc.html             |   87 +
 .../special/jacobi/jacobi_sd.html             |   87 +
 .../special/jacobi/jacobi_sn.html             |   83 +
 .../html/math_toolkit/special/zetas.html      |    6 +-
 .../html/math_toolkit/special/zetas/zeta.html |    2 +-
 .../math_toolkit/utils/fp_facets/intro.html   |    2 +-
 doc/sf_and_dist/jacobi_elliptic.qbk           |  513 +++++
 doc/sf_and_dist/math.qbk                      |    5 +
 include/boost/math/special_functions.hpp      |    1 +
 .../boost/math/special_functions/hankel.hpp   |    4 +-
 .../special_functions/jacobi_elliptic.hpp     |  318 ++++
 .../boost/math/special_functions/math_fwd.hpp |  134 ++
 test/Jamfile.v2                               |    1 +
 test/compile_test/instantiate.hpp             |   63 +
 test/jacobi_elliptic.ipp                      |  407 ++++
 test/jacobi_elliptic_small.ipp                | 1688 +++++++++++++++++
 test/jacobi_large_phi.ipp                     |  307 +++
 test/jacobi_near_1.ipp                        |  347 ++++
 test/test_instances.hpp                       |   28 +
 test/test_jacobi.cpp                          |  114 ++
 test/test_jacobi.hpp                          |  182 ++
 87 files changed, 7363 insertions(+), 124 deletions(-)
 create mode 100644 doc/sf_and_dist/equations/jacobi1.mml
 create mode 100644 doc/sf_and_dist/equations/jacobi1.png
 create mode 100644 doc/sf_and_dist/equations/jacobi1.svg
 create mode 100644 doc/sf_and_dist/equations/jacobi2.mml
 create mode 100644 doc/sf_and_dist/equations/jacobi2.png
 create mode 100644 doc/sf_and_dist/equations/jacobi2.svg
 create mode 100644 doc/sf_and_dist/equations/jacobi3.mml
 create mode 100644 doc/sf_and_dist/equations/jacobi3.png
 create mode 100644 doc/sf_and_dist/equations/jacobi3.svg
 create mode 100644 doc/sf_and_dist/equations/jacobi4.mml
 create mode 100644 doc/sf_and_dist/equations/jacobi4.png
 create mode 100644 doc/sf_and_dist/equations/jacobi4.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cd.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cd.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cn.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cn.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cs.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_cs.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_dc.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_dc.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_dn.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_dn.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_ds.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_ds.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_nc.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_nc.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_nd.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_nd.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_ns.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_ns.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sc.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sc.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sd.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sd.svg
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sn.png
 create mode 100644 doc/sf_and_dist/graphs/jacobi_sn.svg
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
 create mode 100644 doc/sf_and_dist/jacobi_elliptic.qbk
 create mode 100644 include/boost/math/special_functions/jacobi_elliptic.hpp
 create mode 100644 test/jacobi_elliptic.ipp
 create mode 100644 test/jacobi_elliptic_small.ipp
 create mode 100644 test/jacobi_large_phi.ipp
 create mode 100644 test/jacobi_near_1.ipp
 create mode 100644 test/test_jacobi.cpp
 create mode 100644 test/test_jacobi.hpp

diff --git a/doc/sf_and_dist/equations/jacobi1.mml b/doc/sf_and_dist/equations/jacobi1.mml
new file mode 100644
index 000000000..9683446c2
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi1.mml
@@ -0,0 +1,51 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>jacobi1</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mi>u</mi>
+    <mspace width="1em"/>
+    <mo>=</mo>
+    <mspace width="1em"/>
+    <munderover>
+      <mo>&#x222B;</mo>
+      <mrow>
+        <mn>0</mn>
+      </mrow>
+      <mi>&#x03C6;</mi>
+    </munderover>
+    <mfrac>
+      <mrow>
+        <mi>d</mi>
+        <mi>&#x03C6;</mi>
+      </mrow>
+      <mrow>
+        <msqrt>
+          <mfenced>
+            <mrow>
+              <mn>1</mn>
+              <mo>&#x2212;</mo>
+              <msup>
+                <mi>k</mi>
+                <mn>2</mn>
+              </msup>
+              <msup>
+                <mi>sin</mi>
+                <mn>2</mn>
+              </msup>
+              <mi>&#x03C6;</mi>
+            </mrow>
+          </mfenced>
+        </msqrt>
+      </mrow>
+    </mfrac>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/jacobi1.png b/doc/sf_and_dist/equations/jacobi1.png
new file mode 100644
index 0000000000000000000000000000000000000000..f844e7e47eae9e6c2e42e624104b17fe5827a21e
GIT binary patch
literal 3736
zcmeAS@N?(olHy`uVBq!ia0y~yU^vIXz~IZl#=yYv&N_M%0|Ns~v6E*A2L}g74M$1`
z0|NtRfk$L91A|Zr2s7SGldoW4V2~_vjVKAuPb(=;EJ|f4FE7{2%*!rLPAo{(%P&fw
z{mw>;fq_rd)5S5QV$R#Sm0LnXWslq2SDu`rz~Yt3li83qBf_HbQ3RLM(wWnC>Ikjr
zSUNRHxBZl5Y~ra?CTBA(pG>h#nWfUCwlFQB+48)?!UZjpH1GfW@%Hz<%J$#)c7NYf
zeZKMcxAe8U&)xm~X7l;?`^xLm-~YY6|L<+JPLI+VH`5Lj9xy!+@qpvO^GSNzAsamM
zazeH+NK2(%W1hhs!@7paj?ag6U+{v6iE}!;f^F|Jg?UBs)Nt-#sgS&}C19n}P9f3d
zRmYgWx4mDiqRVoOfnQuLP^Em)qmcfFqiJR=75C2Y%wU`oyC!0y&BhFw6@13l5*7><
zJU`4gFmH&sB-+X)c5><p3rT~`x(%}%j2nKd?v2~vF>y|&R#XG;6ww30lk#+<CU_Vg
zG4wP0#`a89*JX)CQn)U2+BVS-vzAPCJuRf!w!&hf2iqfw<!&=>8ayaI@cIDnq%d)v
zpe21r#FkH<akIVQbwgq2o9B(Ts<zQRArq^FMVAY+?BD8o;Dgcf{K+Po=@XSK1=nWH
zO}2VEmF+=uC7002=_@SeK7PHU{fp~??3KmWpX>Xn=r4MdqB3KN`-8TI#f=MpNX<Ro
zAphu;NM^vIP+e=`Lmw>}JpVJE<DKu(EF3-OO^$ruU#_W2K^%dFn~YUt7C$O+T=XbK
zUCU2gP0O!r8^`f~tzLqfEh{V}Iab?Mw>@F+nvz<3@XW3&o3AXb%i(=F?}yz215K`D
zXUa@AN2Y!AU*NsAp|@*tuUzN**lnxTUJ5=aN>C{X-+1YXcgUO^mFPKY#;>Dis2nvG
zi{QQ!xkaH;NK{?=Zt%->Hs@~2M<{5%ExK~S<>*Pb{*YbXeZ^;Tl5Ni2k!9_kWPS0e
znsn@@qlTN$Hm-kg{w&9X&;{n2M>)fezkhtuSO3WKJ?Gf(G4E5%bnHvI-nzo#rpI;*
z-t`t~W?cN8rAwBupIIZlfu+Lp(ju3g-x<T1ZB=C@ro2shpkR~oVda5+JO4LG35%*r
zzZ6@(a4-9r9EAe&f~F<xPT!&uk{>(^`S|jH%bjSM2L%uEJo{(foZl#!c1`8w-Cy2u
z_KzgMy3%h3^&ZYikX-vb%Z;(tv*hxbHT(re1(TPgD*pD~aZ)Ow*rw$}b?LP2?~aIp
zG^o$blQ{E6`M|*gB3t9q|2rq}8mLd)&TO}Cr)JD<(F@)|nhJl*4%lB|c>OiGdvb3{
z_hdhFp~)YfKbaWRHuEj(8^$}@FW0)<ocQpEi-jLso%Fhwd@^3mYkELIuXp(oL-XN6
z)`pq6yl?u-{ofmHPE^d`bkJ0}_Ww|!Q9<+%JKp%TI>)=J=Nea7+<f7sd#?6jMbk{#
zHvWIlAMF1ro3Lq#>B2L%JBr?<r7?eSP~)F<^WOpUMrPH&=HV}2yU09FNq!u%Yhv`A
z-5-8%{$}uQe9w5B$^YT8#%HySD!QhdJ%8x&#UGpcqUM2a!gaS>R~5DV%&slF#C!Wu
z%e5yjLcS$ESe!d$KKGlfv~Xr|?_CS`35hwsS(TdHY`*;3WCP1x{C3|jPXHx?s6wel
z_v4()80Dsaal6=brF(_N&5o|icESz!MRi?lGvyx7xLJ|VvZPz6a&N=mhIZAxA^C}C
z)~M$lTGP@xY2M1^Hg6}CiFbBQcDVGtd)mT#CX6#~iZ{$WkYT)ADKYMk$-C|?vH|5s
zIY05N-SEc#m4>_f8qcMRAC(x+YKlIRbZ5^FPp3?VWen%Ne^tvJ@`z%cGxhjhE6=L;
zvp01mr^&O)t=exfaZl!?FC`K7hVxwZoBX+K@7!lN;p`gD8@moY^5&AM30q=u;PjRq
z3tgl-E=i=j-zhe=TwpEr!fjvk9=ijaqSN+@%!qf7y!Ci($gjCYttx9-AK5MB_3$iI
zd%%2eH{+QclYh%<q<<vG9cr2RRQdC+c=Z)qj;@q4zRfx#boDQ#(!}qR9`&%xP5F`*
z5xh}7Z`D5kOSfG;x64h=E6mE2xgi*DSn13Ay61|3=ldxl>D38k2KMvY^xdpjE$*IC
zWBz{RY(n(MG_6?gqmrC4GmS1WoIO3g+Pi8)+xOMn3!lzutM>XIbm`EXch&;tS-s48
z40W+@Pv1YYjq%quap}ax4}|V<$FD3`e7EJg{0)});*Uikvq~dev+K7;X`SPE5dYH0
z__xi5>uifmq8W}e?LR($F>9Kc((>E?8UFu2!+!3dbknK{U;Go^e=yJAEU+W~qJ-zt
zFK!3I8*{xXKVJUTyxu?XN6ogjuXZ77?;rmtdUB|~ymfz~Qr<@0rQ*z+i*~$MNO<n@
zYj(x^1)9mV`;SfcT~oYHQ{%j?W@;37OxW6GWrp_-Oy_i#4%?b#xcS}^9)86cKUFKf
zCpSA>db@JX&kBu|Rrkv^_kB^UynlVFt-%S;12V?D{e!e$XM71geXi@s_o&jVZJYDV
zbEP&+T(bY_3pvxJhhn+xxMD)vtE`jMAEZa>Py531K|@Y?ooHa;rpYzU%hu*ZN}k-+
zRV=cWIcZJv%(r=I$FF*{@fmL3m{zuMrY-B7n~pb6?kIflRO{7zhCPXC^WU}f*cKeM
z)X$b}{N1p=b;Z)NE=N!LZSoFS?RhS&jnP=T&%IAG`>x^Uk7;Gr|IVM)Ju!dD?~k1y
z*A_54L^fGp&j{T=BiHhS%7vK~SL~Vm0wvazG_h86JZ7Fe6Xc|v!dHtd4u~KAc+~8a
zJ&%l&q2Ds=$IS14pPtJjXw!c{{y|XOb}y}IU(!7nUlj^lrFG_w^?}q$ahxyDttqLq
zk@@bGc5Lb8o1R+dy0&r6yczIdn#;8Wn@`W>COuo)RnJmkHc?Kt@3cm9O?SnaH5}XL
zbsmsc`Kw=h=!_l5AFdyk8{%J>z3rae_4-wOMp}AXH4m@uz4k)>8Ed5D*B;SbzFXaR
z@uQUGS9&WvQ`NM+J*xPAxM<2gW6NWzYudln`)8Xp<D~8<UcY;$h0bBwDwQ1CGBdZ+
z{Zmf%p8_E{yH~qA_po|dJe_rO*^j98;UDgA_qsIc$WPk_aTVLyCvHnt_+FZ<81N_~
zVc(MQ!#~eISnYpMcFIBdUqPp1O()$m-W<9lSw|%I^Zfw(AJX9mVkOtr8pKowDCHY`
zm>sfndc#!FE8k7z=3B16Z^t{IL9Rvnzw3^#FU1cW;aX?UW+7hRJ-_d_XCL=-J~pw|
z{pX)M-D9a)qqygHx!ngJkNsRZVN3t)exUa6{Nu*3b;pmdQQsc;Z)d^!drSA+cofnw
zbFX~=w*3Kit9f)k>vkK5SPIKun4g%of9iSTDW4@IIIid{33}m_8=v^GGD~);@ky2k
z`kx8{R)4%J)fb#)w}DskUi<%lxvFa!p0&QyVVIQ1qkC(O%RN~|zuSI4%#@FN%@Pz#
zi0jw>v~ud76$wvwi%4j{EHvKD(Qi{_^Py*EtoF;3S5mb<uJtlg{BwWtqmqW1UymP`
zt!0>b^X!4`jj_%XS8e|=+2s70cL(GTX#S9{X3=H7D71RTTe-!vAM)*;`oSP|SA*h|
zxAzY0OuNQkpRoM2y1e#6`F$-<m#3M<zB^Z{wKjIfsjH!<c01`7N0qm|ZVN4X{NQ+*
zYC%=NEZ>jfj|4ndpUu&Hmo_bI&bx<pr)L*;y?K|zA)lb7yUuj!`Bw!sbKks^x&6@5
ze%gcC#%I~eJg5E?U#aILUHbG|=;7mhhjv?bdz6^3Uh()>z;W)1lncwQ{Pa}Wm8F;;
zbHdstw9K*~x%K;AhV2e~94|EwtUvTU@8O+^sq3QobbOz=7MC37(VKi-TjqR_TRGp)
z=+9m?a|(2x?#^2J<=2+Nt1N#Q?{QYxzk41bI*IS#?(o`=?LY5b=*{Ub5jgSe)v6s|
z<9-Cq3_4xNp)1FG_#?;KwKgVAoO|W>&DuV5g@x?pYg{+jU$j`eKS;6paJ=w<Sd_U-
z&dHd)cDbDO3<bNF%-rGb9J={;+O^wfetGYbxWQKbSDyRNj%Sm$?aMd6WAx3%<NLwm
z)k{N<xVIJ8`^Mgye<hDsKy<mY%3n_T%Tsz7wLi3`Rj;1Rctmw?NBPBH0rxlpinhMg
z$a56FcXfq!nwil2Y^_SBGpubhZ<;;J33oJg=9s)_QXJ>n^G;F6dKjizIo&?LYU!z|
zu6fVuXHT0e@{RqON7eN+Y>e^DY13Xh)@aDA_fB&=x{|?j^T)iS(+;q!_`Y6qNyUPB
z`>i#b+1xKJ{vloP{L4<EgOWuIKi|~YGQKyOdMD@I!Q+|1AHs@5TffRo4cc`5!-IFK
zX8y7V?^Yk!z0G0s!X)9SXS=N)i6w0RP-|3>ol%*`dTv^Y_ss0FL%#QlC(jgPv!BRh
zxcM=or`7T^J69eE@tm(yoF`-FabGdzE`N;jN<G8pXWr-}ELfu1xySqC$D4s!hF7<T
zAHVja>7?C`#3!x~DjzU;{x{uR+pzvI*Cw9)yVn_v3syfU`t$a`hMk{ObARzWhI85Z
zXEM`jKUywetoZ&RYR}ePj=3`~oqZGaAk$NQ+o}Gp$-N&Kd=71YmVNo+#zVWR8005^
z@t9fcTM?etc4w#2CC@WC<_}CftIGn`$=jWiS$yTw>l>k`9X>?OYdyce=G2+Kmp-+V
zu1yJ^Rq!r$k9JAYQol(P`Bs{2``UTHFmq|+jYlbm&irGVqx|yLg{VDTIl3?Jm+pBk
zacAz+CslVBuTDtoZajR&ujST*#0&93H>Y0Mcy#3?gZmqp3-nF$_k2<N&{}mbTu$}b
zCxOp;lLU>WdA_`K$ZUHkJTJG6zeCUbs<D>L<nA?b3qD=gJ2S9wx3LM&q__pm2mTfH
zze&HXEgU`Pl_b}mwWZe=e$jK7=HcjabmhEM2Y+MlT?cuXtW1u&Nwu%AxcXVZ?xnfS
zM01W4soGOc{BjJLqc!opPr0((V@c!NV)vh9<uxX`7O6?GZ!+X9zy6~4cb;ri+8N=@
cgn#@mt*q15m6v>AU|?YIboFyt=akR{0Kxnl*Z=?k

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/jacobi1.svg b/doc/sf_and_dist/equations/jacobi1.svg
new file mode 100644
index 000000000..b18fc9313
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi1.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="46.429344pt" width="123.736635pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -30.260724 123.736635 46.429344"><svg:metadata><svgmath:metrics top="46.4293441795" axis="20.1529952674" baseline="16.1686202674" bottom="0.0"/></svg:metadata><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, 0.000000)"/><svg:g transform="translate(21.333336, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(31.434250, 0.000000)"/><svg:g transform="translate(43.434250, -3.984375)"><svg:text font-size="31.827545" text-anchor="middle" y="9.569880" x="4.405815" font-family="Times New Roman" fill="black">∫</svg:text><svg:g transform="translate(2.252504, 20.053152)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">0</svg:text></svg:g><svg:g transform="translate(2.025775, -22.511408)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.356729" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(52.785195, -3.984375)"><svg:g transform="translate(28.910290, -4.166016)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.319336" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(0.585938, 13.872505)"><svg:g transform="translate(8.017057, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="15.084683" transform="scale(0.795509, 1)" text-anchor="middle" y="3.318638" x="2.511659" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">1</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.100906, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(28.214422, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(46.478328, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.319336" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(57.113094, -3.984375)"><svg:text font-size="15.084683" transform="scale(0.795509, 1)" text-anchor="middle" y="3.318638" x="2.511659" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:path stroke-linejoin="miter" d="M -0.000000 -6.136448 L 2.929121 -6.136448 L 5.616957 -1.158973 L 5.537480 -0.639487 L 2.698721 -5.896448 L 2.338721 -5.896448 L 5.522803 0.000000 L 7.363737 -12.032895 L 69.779565 -12.032895" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.480000" fill="none"/></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="70.951440" y2="0.000000" fill="none"/></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/jacobi2.mml b/doc/sf_and_dist/equations/jacobi2.mml
new file mode 100644
index 000000000..3da0d10f2
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi2.mml
@@ -0,0 +1,92 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>jacobi2</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>s</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>u</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mi>sin</mi>
+          <mi>&#x03C6;</mi>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>c</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>u</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mi>cos</mi>
+          <mi>&#x03C6;</mi>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>d</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>u</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <msqrt>
+            <mfenced>
+              <mrow>
+                <mn>1</mn>
+                <mo>&#x2212;</mo>
+                <msup>
+                  <mi>k</mi>
+                  <mn>2</mn>
+                </msup>
+                <msup>
+                  <mi>sin</mi>
+                  <mn>2</mn>
+                </msup>
+                <mi>&#x03C6;</mi>
+              </mrow>
+            </mfenced>
+          </msqrt>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/jacobi2.png b/doc/sf_and_dist/equations/jacobi2.png
new file mode 100644
index 0000000000000000000000000000000000000000..51631b535bb2b85be9a92132f6f05218cbe21a1d
GIT binary patch
literal 6637
zcmeAS@N?(olHy`uVBq!ia0y~yV0g&Dz~Ilp#=yWJyL8bL1_lO}VkgfK4h{~E8jh3>
z1_lPs0*}aI1_q%L5N5oWCSSq8z#v)T8c`CQpH@<ySd_|8US6)3nU`IhoLG>mmtT}V
z`<;yx1A}Cir;B4q#hkZuD`$uvy?U%Zo#CcAW2&$SOQ7SEU>^}7MYaiv#g3jKM^;EY
zmU_IrNjlFkNk~X^v0)xZVYi`Rz?}fWCYKlkDFI)R03Vj{9|jsHe*Uvqp8o6Gm%YX5
z&-9EZ*Ueu(e_w29Z0Ppge%Dt9hrSmKRh=&|k-3p?)h>nePi6RJ7~U|)EMDd9RJgX`
z<AJ-Yb}7&Q>M_CAB}K$Q^vAqa`{LjH65&?;c_zk1kJas2G=uDSrne1>2Ub7i2))Z<
z!+%FlX}9PCJ<d&s<!-bWKTir@GGju`*A}Hu%nuwwZH@I=k4)bw@xv+9eM#qg_A`uZ
zt6x2Hx~lD1)#0HWdN=G%m56ZVOHS7mh63(_V7pKL!OzYeICvoW<)sy`ULQzGNL%=7
zs)F&q+pGegmiNUm?OCxZ|C#20iyj843631H^-O*O6YYMk4`MR>A~<oG(xoVuvaTcL
zq7&05Zs=3GbgAB4aN@hxHN^`r8b~Q9C2uGUEl!ZV;2C;eY~tRA_e_5q>sP;es&q-v
zLi`20Pry}OrAwj`>^_|*tJNQHJ#a|qSylJ)VQ%Am#`0CKy08AxUwXhk<ZG^=C7T6H
z23HNwnZT=|^YS=1@LI52ES{CR^g#7P$w;;R?xFKfy6)U6t5hU(FRtO@jEigRKkVz6
z!j#U`p8WP<sGua*9M&GzwyqNkBdoI&mHHVMn;O-9Qao0X!1%$cfcFCP4xiBf)4to!
z<X(|=lkpAf8g?m0raO#(u05WW%<t29d1Je!^p1;%*(!H^{`>2O$34{pnFneQlr4zV
zco(ui{rd;on{xBMyFFmr|Bhh~Ly!05f3Xj0YkXoZAD(~xU!>gIqQJCV`wjdL>>JtY
z?lMI1mVA9}+sOWRFaL)Pwhi|yZZsdbcwpU)4~~r+CmMO}-TUp!YxaiB14j?sO0sWW
zGe7i+e=J81lhv=U9uKwz{Bfz5U~YW*FX8-$4d3QH3)?Rzb8<KL1+HNB`yEGgnZvF<
zXqA7H%ExZSyq$4(ipT#&%io8+5f6yxPuO7pxNzZy_pG_6*Xwg~FKlO(fAVnQhQGFN
z76nA`Kk!bN6#t#|-naX^tAEKIt>e2X6Il8s(nq((!G(``9@`<SKLrV@25dVbLidYJ
zRMc~jubgH3=Z~XBa%il+5^v+e2!5_9D~0bf)H!|)<jP^Z#>Cy&xawEE<fZ&C#qK^&
z*9q4ADe{_ja{k3#i`1_2oNnxIu<t&R^I-X^s(O{P(`NkM_vN$r!VUGmb~<akv3d~v
z;CtQQ+JtHU`Hs!VT^;zoN%^S3;#H?N%DuaNpmfzP-_Y$09Uh#^`nECud%<*rLBeg7
z;gYTMRhR8?l#`!lZgcwlRLKydM3D`Q!Op)D;?Mcqc=DVp`B7F9`-jMB$ERn0S`i)~
z{hps;-Vu`(`@2ts2y$-k-q9*NwXM@b`GLm+$I!d)4hn1h-|_um)uGTUj7Llloi=1X
z^Hb?l1Gm}?u3K_HT379RmdMVW>mj;|x9*+8PjMXw%?+Zj3z?Mzl6^F$1@LxwsQbLA
z>*RgZf28V-&rjC)E2dX9jk*2@+@0IK=M{I%>&W%1lxxoYsCp3f#<|3sck}z!t#{4$
ztl4)!Ej0G^$H$HPSG^L?e78PSgHd3jnNpEuLw#f)`@Ul##~BveylD%#;gMjxA;M)=
z^^Gk1_Rw~Qb_VZ|ul7ot)Gx>ebIxZjt2iGOIwfiEJKa^kOwIT$PW=yO7R;0>_D_G4
z{9%38l<5lAJqLKSSG<b7G2<=wnzL6#4qE@caXz`Rl0oSbs|DBQ{41O+uQKX$q7)BE
zttp=+&ZW&Nmhnnz|G^tY8xp7Vvo=?kb!x7c|1hba`8-43@sRsV52(aU7oVu9^l908
z-8DQ*4`hYb9$zoc#9Wj2QfWcz8QZxH=~vx9a(-$%&HObu)c(jafw1;R(eCFG-m6K8
z^?Yo4n!DPNQRcz*#|@QAmzZXBXJ&U7f8yt2%x{05;MQy1sBG~1QK+JKh`W!zy=4+(
zwRi=;aSKZ#Z$mx9cK1uu65J;AZ`c@}yk`5I#<gGX=uRn<Ty}YXOegC)!EYOXgleqO
zHe>z7W_Zp2%&KJ$nH$$8ef@c0%S7LQa&=8-@89L#^5Mtg2J^qMItSXUlMN2fPjWl>
z@J4%eUwbZt+V8)M_x_D#{UcwXY9Md1@5cYVtJ+s+-OJwdylJDk*>RzgubB^H|1X!i
zxVLuFH?7dOVx0NhZvw8KcTU{fU@8^0@5xImW@D4HRu{ZpZI%9@uPeW${qZ`sKE`ih
z^|LvP_yse&bh|PdCB4F0?^pMo%4l0T_cxP$$W{NMne_`NOlQ55=Q)@Ck7MZjb!l?U
zje@JHeEVK+6^g$5IV$y~@Rhob6SWc6)jMvKuGIUqvwM-LS$pxmRqNL2)IPbVY#91g
z@9agUc=_3XxFS}q;(w-ep5>@(LL+O{%G~hPlTTc=iDX^z>bX)8OF>)5mVm3%R~P)|
zUiIsJ%+;gMr!HgqzWUXsn5VNBys%)2)(A>x75H>Rc$tXOrByTdwPq{}h&PzGpzc7f
zr0>=ZyGx7unm7`hSU4{!um2*(DWtMOrc*%8BOpb^X@-L1#EBp|S2v{=P9YIVWQjll
zMUjaQ_Z`ugpSne4qO(iNrj9wH!u1(b^7I{>ZZ*_gez09=V)VkC%>{NB`Cjzq9)2Yz
z{NMb6xYDNld9NobI8L2luJ}ckd;jq{8*FB-FJfBpN-9TQ`N)T>D_$+Xv2FTpmz4cA
z*VP@HaweXi_hGq%XQQ|eyR_$jA@P-~q8qsl*f#8t{mv;QBJ=Z;>qXhurFGN${}?BT
zd<a?g)_>J5j^Fpw#n*&!3Z*!_Vaiiav|>^&`&GTbuginI=jIxFgXmEEl5LwOH&m{Y
z+7R!{Ue_VWl;8j4F6ZOPl`)~=Er<9&eYv{G?#taTuMPg4ca?~BYB;;<SBA#hT#3C-
z>7jpDSv_?<mDl(7+Icqpkkb0p*p~gzvkm*^n@PkTUAyX6q=s+)o7%TMg(7=dW2EjW
z>MPyd@a+<7a^!86I}2BRR(|@nO>nYp+t%BiGoo8&1!Rh`Xo`7nmpgZ01@HRctD;Iq
z{x18Dh3q*fq5tyS0Ukk1;l;K#LZ6Mz@0p*U*A$rI!n#5GS$zVRTlEGd5!=)2SO31?
zrTJX@X2aJm^<<I0`rak6oIY%Ptn*f-RVGeJ;MJ8rvT^@a?H}$nipRcha&h@~a7Ws=
zBNE%1w;9M6Pv3B8rIsA~wC)oDp}Zb5(;2R>dZoQjzl2ke_grm%OxxDOzH#5;8|AxC
z^sf5#+UEb$S&A-aE(<(nj^!}<vY~cko2|~2ce*_l={5!z58JV%{d%ugcfLvD)BJ}L
zU*|F%Z#l$Xd4uz+>gj_K+v2|6zkgI>Z@JgxZx#CaRU19)UOjH)yxco+gFW;5wsr9g
z?|PS5p16OSx$Z90<CUDjFZ-3AOg^-J|B;i&42)jh{`-CEfyqbf<fhuKzc7EN)Z+Gh
zX)bNWtNsq*^&Zn1msdpi^IP9rzyIm=@+Fmy&ns%42i&+jgX`kHS^9eokL@TmJ$9(H
zR`q3jwd}JeD=w<?C7zn^s$IWL*my~1|He15a>C!2ZEsyx_t)%$=(86~Q$Or;K3{8k
zj6?p;ev$9ZO&c}WXn!+a`6h!S)$VRR&z&`Cr`R3N?ytV_wPfY|>ZEJ_21eIq4+z)Y
zy?DN`j;+ZiF8C_{o;Q9oq&CK!{u>!0>TIw+@U21eg~wBu@XvS>mF_duHY(}7zVsdD
zE9uuW8t)(XaXHs)aOjyu+nf4?dk3o+>W`bOt2UTk^}Opu<tnKkb0qrC^2ReLDD7sJ
z4KYoKf8Uy!w^i!ki~@;kU+tqke+AB{D%i`dF(aUrRYM{qJmEnZ^D%**0?h-S^PVrh
z_$Acgfxt7x^RHicUE2QX^KZ%ER8CXpL!LWNtd>(KaE?1D-*LI;P0QCQ3C`0s%o1Kb
zwPy_ZYMOp;H_K+#JGx4;p`})4TN*zZ{<k>uI^4j&R^nOL`Y>gQ2k+iJ=bG2k^fc`s
z13$A|(ABAO*I0yCZ7@`o2snQ6LA`LW?EDYE{l9#9yJFAxQ!Rl97H6F^pU=E2#7Ob}
z&GYY5JSH!ws$l;u;8%2Pufeh;+b7yHPW`+)<F|D}oyxW@k7~i0D^|s?d}Y$Z@x%F)
zZNgiwnx)6y@t!;KcE5X4+{{Drf1)}aIGB&?CLf-tWW>05CHrO-v*UmG*?zD+<N1^+
zXvyjjdjD9Q%N&7s?X^$i1ST%tF#Rg;>!bGsCti%p%NCsZvd_iH=}dEh|0#Qx^U1G1
zY8Y-mt$yr|7)N5L!~>xeMpL7;_aF2%xunz!zI?aOZ`Z0<=~?SU(im%9m-O7Zsk?+d
z>9PF=!~0kBL|sGgAKEf^t=xXD8z(>KcULmSy>gy2yFpWtaqZp@j5*9_zWf%wHaDK@
z4y%lS)Q5jk#nmxFT--f6=8S8dAKD-O@>gx5<M+@R4QJT>K5ej^5m}iv!MtG3^VJUb
zy?7X(SI*nrc1SGAZQ1<C^OBUm-)WO%D0;Ng+)~Tt{<RxB!kv!?-P!Oca~5NNf*qUx
z(PvAiGum@3efi}3Io5s6y{hr7ZdEnOZ=9>d&D7?1pVi#Q(WC#Z_{2Aj*=x%CJ(3Om
zJ-r*JZ>hP{-tonJrfzw`%lJ8m4Mj_fHEP7q_#Y5l^(#bUkM1%fn<ej#1iO4YzRXGP
zQjz?(wHqz>#T|$bF)d(;WK_DuzWK#I0j}4*mfV#Q%B$03TK_T3ShmW1>1lJvvk%^8
zntaO(XDUAYR&z?4fSKt=v5F|?Hpk_c<U2Uu*v$}MYrpzcy;Ek{A)e~X8y23ZjkvAr
z9ejJDKifO*hWu4oscw^eD(`U4S#J3yQ9<ec@o8&#FUqW$<{414L-1K`!u<^b*F~S?
zGHze>Pv(Y_(&N=t>u1CtJbB~NwivDl=WY}&TP(!5CR~DJPp~+vz^DBy%Y`mDx*Q9g
zWh7eLXrIYf>-OW;q3njurtKoXIkQ;ZCce_$<+m`v<j3!%KAX>bH<|~_{$r0en;Ot}
z-MHh#${Clhuc-cJ)!4#j@7ScItXSnWVZjNH76TAR@DK}USC0#au!@F}kfIN|#Gatb
z>Kb+~PYincR2+3(m0G^a-#_xL;abY&k|rA^!9&0L?IZ**rC;QT_rD!ASAUz?Ve$L&
z?YRv9oi~WCV|dE7ZTd%noZWX<Wj)!*|6%8<b^YD`$6CJ1+iIr!X*74p@XTqLsChN3
z!^1kK@!Px`ZJ$dGuSotp#FO*<Y~ulGrB92qo@|twp`=usoZP*4wT0!U>ICVS#ff_j
zzHad|;7*Y5e)ey-;RnGFlbNR6?hNU>JU=m~Aha$|g7-}Dfx3%3mZ+~eE->-jjl3@!
zdCYoY`Ld-9-&em9(|Ek0QYJa~w7J=;S9dOaRhCHgo;rW_Ex-TShU*hFOD05eFYMT|
zBJ1G9-`rOJN~(@7y0%bk0sk_tsg5pw$D}T4A6*%gc4V*l+8wOxxczb?T5D#9ZPhb;
z`fUlDNY|=gI>#QDR9V<87U(+RAh<Ks#f-r`e0#xi`8{XYcUCqVSDzJ_$lqX{G^s~$
z;zq-VUq!101)X~4Xs=y*C6d=qV50ZusLfZ5+PhB32>v|sdb;M@gfl+_uKAU^q$q8O
zba|v9w)yO0mc@Z<UY4A9>RGj4Ci2B5W`kp^Ij>$>t<F&X=$|gvg5%#m|C%>L?O(>3
zl=z^IUm~9w@)-8X?z(q+{@D*EFZ&PKL}@N#65F&+y<+EI<0YBRhQC8IecF64+c1Aw
z=lEAo;fc^9wx2!U{##mboOY9yWyx7S=b2r0#|efvrwdn!<%R!Ec;kPp?rrGTeu?`p
zr?Rf{HxvwYSN~DzJL^laq1m3K1cME6q4C|_C1G2+S00N93!T35Rr!?)@6|ldPt?YS
z#;-Lge9CcytDT+kCdWgMGt1*zE0_6vX#ZwVFyC#(yH7oV61xA}cruqUig%u1WL*_}
zPC@CfON#4@2z8~`cln(~c4uk*%yoDo^ZK)M==R^$dTgB6G%oEpTKw(%YXf^_-Z?XW
zPucM?d7Yw?d-9U&r(Kq;?fAm$v1)ba0pBCrPdi;InaTSnqsg}~PGqthhu~|bUZs!6
z6Kyk|o1`AurMo&Y{634a?7V5Nw^VQ3Sd^d@ZpZgPY0dNbvYh!{wKj(nR~zUmEVgPF
z{3PZhdvwN4(Z?%$yW<_SCT?K*tem-vVR>SmC!f+(o?U`wJU4Ac!kSjL?fqM&aIEyU
z>6B+2`G+4Cl`~W?S(zSH*|Fp{TTM)vZ0DOU!$kk1`>c%jJgAeqFY`li!;Sb5=^VYM
zY2w$oohx-&!<Mc*B0A%Kcd_!ra)!-WAB^0qYT1)gHts(%V_UlL$J&mW-Q^6j#TPoP
zlKA{KTlTHYtem)MHq-mWeX_sW5B+BT?sBP)?~ir24YzJfu)%i@U4yM9W^NKTlPBb#
z;rSl_GB-=X?9Wdr`TdOc2d=!|w9%kI=bK}YkL&*Hr*Ah}E?GIL+wRQrV>)k`F9=ER
z%4J#SHMwr_^wgfu3p*NbxTFO96gu<MjrD)tfub|dovZb0<k$bn>A!#T|ARv_s`vL-
zeh+=nzVJh=f$57!QhUzKj7vYLR{EZ`&u8+tob`vFIGJv<F?%%m?|vIGuGtJRLc8*w
zW!^ibw0}*DK(R`R%QW}LJU?}g-PnF`&Ym-e=hmeKwm+Lub=O3s%zkB^>2e`MkJfoN
z7gz9i_O^@uxUXgN`*G}wUBAE99@zOWN92WA@%d=E>tS2(*e9y5Ic@J9%s&5Y$C=|6
zy*2h{)*tcLFyFq7xykXXT;0Eht{MJ67kpV7@I%EXcSUFa$DlI`mqm8SeXgH(?(-!#
z`{VkmtD<ML?(LqaWaJV$|8S4dL)FZK7VAZKI#(yfELeIlI3j;KQ+aQJLBYZq+;3OT
zXug<}EAV#XHuGSYbAhw3>~9MBKcnzl<AcBV*R9I_^IggQ{XE};arf^tK41MRO7JBI
z&rzMvw_TnDpP6{+&5YaS5AvQgoqQc_F!fnuz#?XYuL@cs&Ku&ESwHix**y98w19X2
z_qNa1p75sXm*9=-+BzSWGs&-b)%C*mri073V=e!yd}L?Lc4S!iNA*qA+)qlW+u8HZ
z8~t3nYSv|0-c`T0cK94!GyAe(eq?oG+eU@6Wr9Ctip8g`E{a$B>KrB8bKnhse)6rW
zFGB?!_I$K&`kHgt^~v)C`6gGT<eyJp)b!Ca)LwYv{{*d6vmH#|f4sSVJZas&?Um_Q
z+h*|de|vaC;L65@*8Y;*K0)ubWy7o3xRoV)K7Hm2jeWh}J&8%=OUuC}HJeSQ>a)%Z
z*gmW4#P>Z({L4M(^EOq<HrUQcoDsgPgd^_IHJ;2(N0+C(U-|v<smUR-tE~K8#F+0F
zb;sqeNo?Q9_d;FCck4F`A5NL`-wvD1NIWn(^vq+A2R>(-s+bGbbjYlJ$2+TN`I5vZ
zNhj|GJkZoFZ!6&`*!TZk_sN5&KJf0#TFtwVZv~6Q<IZ?KRU4Vj2D+c#+4cnaoc)=r
zk)yKG<Vj<s&AI6Jbu(168{^9l*NALe`fSyU(>Eq9V2w!j`7YQ{wEf=uYYTi1R4IkV
zPJX&^=O>xfz1)9mbhnx4{%YjB<MDir`5Mj|(Nhl(>|Ir*yNs{zL``_B&8?){8`F~H
z7CcKVzCHcPj$Idvq?5B=N7vnDynJL@^(4;&uU%RMg6FatOE9Um-2L-CecsKu8T0P*
zRK&PcRWvqAZ<32Bm;aJfT`kxDbD!o0&XaGCSab0{dp7UmTaENUy)EavJQkc%diKP4
z^83#UvD#-=ed}0N*SqsXR?}N%ZWjBl1A!THm-zKJuhKibrSsmA-AwiO&fiUXbST3k
zZT{z-ha8t=Ih;?l{hGJ0CU5?h@@b33&H7wIudjL)vF4$?gqQL}<0<DSx=#=C@`;ey
z_EYdoV?UeNidDbt&UPMPjVkQ3k@#mLvhGCjzv@*TGVME+;(AuHSvLf}s$<@GFHJhF
zl&7FTWBoaXtb2uG!tW>VkvCJ2ZCKfDe^gEHdSdepw*a@(8{{Hh{wh`DQNFrjvrO=B
zwaybWGvB@J=@reo^!u7yOiwMt<7;8(4$Ew+Q@(q4o$ZzbEz0*bR7+0?uQ_GK`&(Z6
zabDNKnM#+mOa2<J)ZW9iR^8^`dr98UzFfW=R_^L4csPrj=bP!p<i^T-%IDbig0Jof
zO=I3r9<a=ETEev>)`oZYuzw4^*~IA@eCCb(0^5S<lm~l6i$B~52%XQ@dY|Wu(8LuA
zddK80-MeA)@cE4yS=t{~PSZaVnxnT-RV`)a1yN(u{Y<H=@24jPtFO;Iu`!dQJu&No
zx?y3d*uOvT6x=v!GYr|Iy(1ZwgnAZ>|NLqq_)>DZnR`a}*5wJaFYTUT`Y#}7m$tOx
zAE6)IAF2f_BV6(hRb5-n;F6-UO}kDo&DJi&WnXiqXLp05l98Xww=dOA|Lfw!Qs?)b
zJSiL@E!)Y<dhX&Ez6|!{GYqNDtu<DhqCOgVfmd&5O*sE_#w^L*%Qnoa{B}IXSbo8(
zz`1+R9bP_X*X}B*-rKyz>UZOf_1}6=P<2Vs*cOnQqWW@H!m3XSp}M!9&-7PccrdF)
z-rIB~$B_))s^>urvXdJxzgo<|wBptNM=Tc}-#fhTM=)3P>Z;z0DduY|MQ6x~Ih-&)
z-g9f!*OLdntjb#@GO_VS)&9xFk?Mk$?6(bN%^QEkGluSE{o&$rOk}s-SC*+(nx%`M
z?UPvTm=&|{%0&;>TTJRq=2_ENyE;;4Z{zxEAtij^xwh}0c!v4&YeQFWa5Qt&syXv#
p$Et6qCM;wBpc^_@RQ&({jinVPu{=w%7#J8BJYD@<);T3K0RWZ~c*Xz#

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/jacobi2.svg b/doc/sf_and_dist/equations/jacobi2.svg
new file mode 100644
index 000000000..00aa8a21a
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi2.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="47.394014pt" width="135.085030pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -27.681382 135.085030 47.394014"><svg:metadata><svgmath:metrics top="47.3940141229" axis="23.6970070615" baseline="19.7126320615" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.855469, -15.353244)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, -19.337619)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(89.873958, -15.353244)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.319336" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(0.583008, 0.924112)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, -3.060263)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(88.877864, 0.924112)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text><svg:g transform="translate(15.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.319336" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(0.000000, 21.130601)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 17.146226)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(65.305465, 21.130601)"><svg:g transform="translate(8.017057, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="15.084683" transform="scale(0.795509, 1)" text-anchor="middle" y="3.318638" x="2.511659" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">1</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.100906, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(28.214422, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(46.478328, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.319336" font-family="Times New Roman" font-style="italic" fill="black">φ</svg:text></svg:g></svg:g><svg:g transform="translate(57.113094, -3.984375)"><svg:text font-size="15.084683" transform="scale(0.795509, 1)" text-anchor="middle" y="3.318638" x="2.511659" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:path stroke-linejoin="miter" d="M -0.000000 -6.136448 L 2.929121 -6.136448 L 5.616957 -1.158973 L 5.537480 -0.639487 L 2.698721 -5.896448 L 2.338721 -5.896448 L 5.522803 0.000000 L 7.363737 -12.032895 L 69.779565 -12.032895" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.480000" fill="none"/></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/jacobi3.mml b/doc/sf_and_dist/equations/jacobi3.mml
new file mode 100644
index 000000000..d007acd41
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi3.mml
@@ -0,0 +1,134 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>jacobi3</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>&#x03BC;</mi>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mn>1</mn>
+            <mrow>
+              <msup>
+                <mi>k</mi>
+                <mn>2</mn>
+              </msup>
+            </mrow>
+          </mfrac>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>&#x03BD;</mi>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mi>x</mi>
+          <mi>k</mi>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>s</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mrow>
+              <mi>s</mi>
+              <mi>n</mi>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03BD;</mi>
+                  <mo>,</mo>
+                  <mi>&#x03BC;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+            <mi>k</mi>
+          </mfrac>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>c</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mi>d</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>&#x03BD;</mi>
+              <mo>,</mo>
+              <mi>&#x03BC;</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>d</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mi>c</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>&#x03BD;</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/jacobi3.png b/doc/sf_and_dist/equations/jacobi3.png
new file mode 100644
index 0000000000000000000000000000000000000000..ba7b2767070998b5e0b8861f011c8bf50ab6ce56
GIT binary patch
literal 7487
zcmeAS@N?(olHy`uVBq!ia0y~yU|7e%z%Y@6je&t7N}+ig0|Ns~v6E*A2L}g74M$1`
z0|NtRfk$L91A|Zr2s7SGldoW4V2~_vjVKAuPb(=;EJ|f4FE7{2%*!rLPAo{(%P&fw
z{mw>;fk9@Er;B4q#hkZuD`&{MUOiU-KBaL2gQr1@%85x69GDtiI5<2aT0Pq&m`^=w
z*J)DP)U_xluR}va{!}|7tBV6;WQc=;z_$$?i%zI9HLaN>;1rSiyrzE6D<A*!cc10i
zPQUWo=KId=t5>f+_tq}9^i{~*?I~$4E+I^wxd+Z2FiR_Qn78T6+0CCirX3cEDZG9n
zlJC|hF@;5?32Ehw=FfE5U5@s?u)KFJnxUgh`r;xGF$t9j))BVbsic+Xa&&@;Tm*lF
zMrPQ$O;1dV)iQM-yguNW_RYmZnze@8;^-N<ldc=I6f*M@R&#CAGuyo0ENs?N=1Q%1
zfd@7o@Jjm@=JA{B!{rIzqV$?V89i4s$*)v+y*uq&z~ZMXMJF9&IJ|1lA6ety(Y8-D
zTWmzXo9$tpHPLG~+l&0P+s~9jSQsYtvD{j{=Z~uK?UnOBi8$$XX=iGDU@Dj}bFSbe
zHm2@|<TG!cEaMJkR>|e|S)=g!by`{2;-`^P6Rs=GE?dA~5UQ1HU9+XCR8Qz?+kYng
z@EQ7x_)e@ox|bp1{F!V1OJkYWB&TJY#V+WObH2oO;Cn-FLwCdb**CS%uG;_doq=a<
zgKR@~aHed9c1`T&r=2ULj2rTq=5y}ff9cGr&mSJ=aq+OuW1L{Z7$IE2`J;bHnP>EK
zg>aWvj>i*=&%6;d{%u^Kb(R0wDknL!JoW<Sf-Orr4?Ir$rtJBe*`0Cv?3?Q>PlyI8
zo_WLjpf}`F^a0tkQx>i?Tc^VKpUJN6x9xn>&D(>YhnsFrpRE?)607hs=fUc<Z&{mP
z<&<^rw*9wh4^xTplf{?5*?B~XMX*<FyzqJAm&iLg8M7`qea^j8+xUA{Ou9?%4WS+4
z5_4=7GldtNJ(HKcE#Pd}owtqq&32yaxMd(;aqNtok2>2@+4Qvi+{cAg*Iw3HI4f5x
zhtcNV6D#Gc!zD(OohB_~C~o{W>D-a8FH#d+Hn*J0UF+nM?QqHF!SRaIyUjnCKbVx}
zXC^X5TPx4Su*FpMJcBm#ZU*kNZ~T9HJ?-E=sqB@={-ErE!GnwU7Hts_HD6?6)$sj;
z<JT<9)0bE;hID9j91#A-w87Fq^v0bt-=?X&X7v(|zSEKP!{UP%$HHAw8T{P~ubmCo
zaSyrEk!0|IgTc6(&q6k0%Gc-5S~Ij<wx}d^OJ77wzF4?{!YW@Un<(n&<V!7j<QBr~
zDbIe6QSOlV9CO~lLgiI%4?=$ATI^XBa<58RE6-)^4Y>%8JD1OREq>&7rHe12Z)WX<
zGhW4s**r%SvYGQ|-3(s&<)g*^S4}ogR*6jtW16;J;dS-e1G0ki&SxZ~8t*oqx=-;#
z+swblGV57;Soi5>3K(dFp0Q5*7PL4eXV)XPbsO>-su`cRzGvBgbo%Ao8#z0(j_6g)
z@V4B;QnT>jrYp?tjGG(Is^+Gpm3#iuJE!oUUm@}48-{zwIeEg5dVWY_+Wb-DL9~==
z!n~d*-x-w8=A>w?m9@Bd#_WXaiVjr{9y5OC>&%}&ustnW&_7d`uW}tT+l-rH3mvVb
zmM2Bs$oTnbOJP2<n@5!5)Nfk*5-gR{TWT%WG1&3;m~Z}k_RZBPm-r4v=B?vvX{~0g
zHg(Qaj6dp|vwUl!XV2w*2X5~43{h2))qeS2wC33}-E96sW<S3lvzeZ6WB$dw{^8nB
zHOAHZBb%POF6D2O7nhLR$A5HtXO+2n<*K%svivghx6AMz;M&o-LDKHzgkvQ(Og~H?
zI6jzsK=Z7S&UrC&$wEF}mviU8O{-Yeq59-(HWUAYz<rTE>~+a$&za1bqdlcA==}T?
za_8v7YOM`3XU0xitRr~$WA2>HKW>MfHBU<OkW$DLGU)R2+c>+C@xZl7Y+kF591aq$
zYJRjYKh6F`U|$D=r?G0R?n{*i{*Cf)+!8`Pmp|Bd)BL3hmuJp5>jv?UD;_NV*jVm7
zarUEGH?0rwH!^>kq_{|W9?LxTbq1R&72ifZV0lnx>}@uulF8!AnK(9s&EFf=GnO;k
zbB6rpb>;Ez&+t65l}k{!bHxq<gsWm^%Fh_nsr$XQUUxg%tHI$ppK+PVj#-_P%GNwP
zv|@+gU4_i(gi_<(dnSIJaWf`i&XV4$s@yrBdS5Vk{%v$`)I8gf#-ZqB&K&(EMYk-c
z(EiB;lb}nAllE!8<ncW1b<5|{%1LF@w`^J>?`>rfvq}5IdY8<@U++)+vN&Ys{V7{&
z`BO6Zm$?`HVfNHMJV{`o`NxLKU4o+D5BDn<y4nazq^0H0yeWIYWX_4l#s@Axoblmr
zNzulcf7$Z|`KL~CIb*|=bB9@ykI{}{!WJpHmvi#Y&VQ3w8CW=-X%AD4`3#2kgOe`)
z2}qbQ^DNu32i`)AVeIoxPbpMaNLX92N9Mz7FRkfYWcG#MDpky6D=1A{zlHV7gh>io
z@7m?n8JHV`&+2r3p3Sz0^^c{DKl?h){k=VLEn6@5GcH!`<;wiOa>Kv34ZF|0`C9Nt
z^T8>fdFBnG+B*E3n9R6V>MfHj<vp|c-#r%3=(dhl+lE@E$9y{;oip3~bJ8&;=NC`@
z{jv@?vHzEn0n?1cH1RJEJ+hqotxJ3x*S_qT<6*#5v4=g?EUZv<tEZJf|Ni_G+s7)h
z>Mt{`qWesidEHt&(ddgAi_}u#L*M`INYdle|5#R1_H{nT^R%|d`yYQyiQL1nh57li
zS2w&b-Pv%u%23j(p|#N<MdsXG!`Msi!I9xh+t--$2Hz=Y)?<}3-YhK@%HJ^4mg^7C
z4~@BuH7`G#GjXfTRbCmdochvLqN)63{ITf0cbN_E3Ov}I_O0f`cMCb=X+LuG*}}97
z=IgP3<J7Han*QO#mn7cHZU_7eZ&z#;5Uf$!;FGkCrTj+Qf%Vm&o=ZJDKD9*4ZkFv<
zMbVP=`E2L*Y-*f&H(urZ#RF1l-<GDGxUy=(7tMqfGym>t+QZH?ea200)^lgs>Qd8O
zH9b`S@*5mE<M(>vgtV~l{C>AThyD1>yK=F^+;oQXQ%+vy&sQzWnHID57bD*h>BgW+
zJH9pHkK*<-=tMvI#oM5~YU28YZs}b=?b5z&Tk`bGoBcCC|J5-)9r)k}-vdqK+j~z$
zUt`-c)4g3SlX*?H`4wfAZ)<11jaR$Bv|{z`$C<~L@=m(8(Lpon=+@Ir@doAFMNb=F
zJR`TlYX?*QLH~xyg+?9PAAVF7SU*XrvHGxP!nMZTA!1C2oo~7A@J{{Dl<I$E=fOC3
zKkm%a4B`*?UipXLwDRF8J$Ixswx9W5=j~MXluvR(pZr!Ozb?_STcP=V=InCsUx`0U
z3WYsyvCT+LOFr~*d*MHgGjG-(Ot6=+u)3kP`hnZmmpdL;G1>_*yl_j%`B(N<`(@>W
z69NAU54i3yPl)?Ai|Zoep61D0{)$Vm{gK$dep9U1qxw0G+QDZx#2u4W%jAfyY>(#L
zKI7)zr$(uNXHWhp_*5;eOnjZs>ZRxMdyHr39CPnf_qH-xqPi!3@!@jKXKybzCKoKV
zKYeDMhI)o%3B&eB#rN!4>JrnAPBEI9H76o@?q11S%{Se-tUBSI%k<3FEio;afB*D>
z<7eI+)tk9=b>q}V?Xz#H72mQgm_O5(_xR_6`wvcqC6!KG(%z_kHYaMMjp$#-{8%xj
z`%HFhHtA{YQ%~44rpwKlej-L&Mb@FU=SkW%uAV1*<zk~^jH`n#{o8T2vT;cn_v|1R
zwS8+p2L60A!HgsP()%S{o;8P=U+$Wq)cw4$y=3hT#uv@nx%PK<#&PAhzu*2UpuDMD
z)8^yEqt#D0f2s3$m2by8M?Q$TXKK*?^M~0Dte0J~a=OL1a?4D`+`l2WQWbM23pLNo
z4KD3jb<~6X9Q(XO?3LARM&Y^>{|hUg*Z(A!u;mte1pEAlR;Kxpw-^o`>iqKHk;9!h
zpY0u&Kfc`cIVjWmfp(|dq%CD0zq5bH`7wG#3Ep73|AL9>`>LSmEH9~`lRV)CtG7O0
z-FxrY^!uutlvYlVoqZ(GHgMgaj&%m*y}I71d%c|}mb{+a@NEId1GOX4OP(z)Ox<y1
zm(j;ut~>3)56<&vo^;T*74KcL-uo8cccnRLc29p8Y}mb|dD3guwcXX~a??Wseg@xQ
zSzfhY>cE+K$L=Ond;F4l7keT}<=&%z3w>@1N_za_FksxFnI9?SD%)Q?>tEERjTWlE
z?xk(xn6~DAP1m`%`oeo;PW@PHIbG}7nn#}tsx5lo7QVY;yr%d<xzGl-59Y7$y!Y8L
ze>?B}O)Er>Juv@xEaaAdVQSsknqDWd+mEDA*+wmU)A26j_+InFDsOc%w;SBZwUXKt
z=6EUW!26GH7p#(E@%*LqPVvRIjAd*)-5#udYoD36{o3j~OIauB9g*H~|54qi;4^RJ
zcb>S!ag?=R`_S^<{xy$oIUa~SAUAE6*t%w);}3RQ&x=@ZG+oT&RdaRct&bbe_Ujz)
zO_SOw_dSBa)B5`pCC}Fk)y%)IMrPW#`+K`DUCTH7VcH$ViWgPub}O6O*x33g*C(Wz
zhtG%)OJAr`D-_TCYkAeQ-6o1IKi74vPu+R)Oqh1DXY$j`Esxx4EEHZc*6hCgTGh6x
zePjQc=MqcQI}T0~Ockto|GBWA>4(&0=aUz8#iH+YOmoR8RE`n~#7mr2+WT6#V#%z)
z@aT@0?}O@%U%m64V4|>f->zFmMXKC7q4kGF&2@PG>+N$`Jn`!r&6i>|jDLR3yv(d3
zD=X$ypP`s8Ztrwy@qzsxSU+E#VjOa*@QJ*pO~j>%lfqt<EjwuFwfRH9{C~b(omTA2
z|7L0z<XP6ND*C+V@zPlZ@?s3nLn_}&%wgNIEaHIGzv%}nKIDm8t#Aw5q4&W-Q8g=J
zZa>5GsTTG!>Kbvz@7XUMs5W5C&$N#|x|R83z?!X}{>e-3bbHL>b$IfYwi#Rpm+j$6
z|M+`>V5!K8VqKdZn_pz98b>#*zh}Q((&%YRnGMgsT}6`I4@Bntei;8%bfwvho5BaS
zvP7|HBtK@;Yjt|*C4G)nsVJQ(S@U3}R_4qzh5x14g)cXL|7ah<RotNKTye3TZRPKs
zwgtOeB@Xz^t6O<L^4Hpj7P*&ix}JJ3R(dyO-9yU*I-b%Dte)@PnC*{8Fa3M?{lSWe
zPyZ@n{+_O2d0Q|?=6&gd6(N%5k6X^Qp0a03pA^}${yEEY>1dWaQO@N>y660uH$+eP
zENAnkE=DU}-sa0c^U^n`iWK)A-l?*$Y4eXi27j*qpS0-R5zTo0W7AdN^-Nw?!@K;%
ztjVXo%W@S2J*YN|kv}zej+eanrLuL7|NcGPSED&qZH~vs2R`?nHrLo2pT4ofLhue#
z!s7xPmi~8lji)|0d!ScyeOhs0^tZ?dj|%DnRy<fH#8fZxJi~&IzwrP41$&}HE1B6I
zoiTB5eSEgTyCJmeNxjh?joMc$J<k4V`CYGF;Gy-_{NcUzvrqo6eGt2c@t5SeZ^fJ&
z45mKU-_d#T?L3CtEk*k$d%YGGdGkZ+-{EZw@AL*`20PsnWBs(B&E}$OVd0_O+Z*m0
zag|w~V|J^Ejz4}k`uO98GR%j3Ev=q-YS^FGSN_6!z`ntFWg&yR`r>nJ7HfYSwroA-
z`su&wlX%^H)-|90bIJdlKihM^$n)gW&-RPGXZ^0ef$yORQ*m%*9Lqf2p!oYA?&zOe
zBJaIQbls!+IZeTZnp3~o&I#Fgf%}U~MPBozvUB<cw_hw$IXGu|eVW#Jv5MDbToxD4
z#7#8O{j>44^SqX|8}F1knKSHuy!d_;dx5OQ;&U1`A52djve#{Dxtt>!H2Y#`w~WX8
zeJ#cey}l<eh`-;v>&<@YW17Jq|0;;hzWI03wBsj3_KAL4!?31h|Ao5=Y41IEaW7Bs
zIwjj<o{_5Q=)Iu%UG==P4C{<Hf9HM@&#{J+=e=~x4T1bcrwdp4@!#i<dVa$A=0byq
zKmFCDcIDol;<%~un8lrEYgtbo$Pv0H>vy#GXVMDok8@|v?F(LRCX>ka>GgrsXJ>3V
zza5XP+7vf6_rpg|d*j^}OLE)4&-1+JHScC}#rio9BC;N^Ov?{86}$h_$WvPM)sM)D
zr>EI$PZ61a;neix@|OqxJ5(+1%sjAlWmvJ}4?VB>B74}QAFVC&4Vj-f#ggmCw3%}o
z{2jJT-<jj`<6pUM>GKxOA9`k-?$VRm7}+1{Cr#VCoH@PP-e#&9uQ|6IgTZ%)J-(gk
zZJSHhNi4ha{lLo|yK*BgF_%10ORGA+S-CKHfrR-@Eyr{JRk~)MdAfe;In~Tc&*--M
z*^gq6zVtNK%PiUPEX(up;Z*)dZyqeoI~3j!|L9<u=TB)By}1waw2%A_<&gccK<TAY
z{=&&$@^&0bJ1*J75@)jcy4IS-=86wfqItaUB-}qB-BWphz45ul!IB4B#@_pvSTkJr
zkP_Tg^Fcf@gH!x^(w*8}#&*KLo`3Q5)J}_?lX`*i&Rm=34JHq`4>+fNb4rjsm86n)
zIC{~J;=;G~DjEUtp0giMoYUDLTTxz9w`zg!;q8JmPB$x<U!40TuV{w*eaVW;XXK7Y
zw|h>q>+RQ>yzW8&fzOjJt#w%`UC>_oOLsl%F|S#z<@39Zia6?v^;a)=bFahtV_V{V
zgMAjF&%I~&RD191<liEc8Zmc@ee5NVKasYrmrv}I@r!Mo&C_c3oH@Uc@z{*W>9sY^
z%-a}#Y+rKq^xwvWWPjeTf>OtIKQdPDKhSJwTzr;mhvw(%1>NC^>JRQI960)eLBaag
z>qDB|@Av$b`0&%`7f;O0>nEoCw<xI4%1x~)-Vtn68rxC+lYgq@RK0F~uJ3+Jd5`TC
zO@FMSa5H;Z(1Fw|Uh;d6SMj{x>h?hQVXZ}O=&a`zV)ra~e3q{5o9$tL^3LanKbV%*
zc3rU)ULLDelE?FJlMQptTBe`nhvqW!KS(?1s94KockgFz)Uzw~mD3-j=c$z6xcg&Q
z<GkEG*D7o4YbGU3w>n)aw_(rBsmV<-uM}RY>~Vc7m>c%$*LlYGvu>)Uev0igZxWr{
z>G4b0;QpC!%u>5fr16}qkG`r_yJPQW@42Z`P3N!hoZEf%O|N{7+B?65EYa(H2X_Bj
zB>kziX7!`wNnPRdAErHzZ(#JkBvqqqc5wIRM%z8_7#=(>ot7$*C*ONM+Og_0ySe1K
zrR>^AoRmv7HaM|X_A8kthdcgD5n6LPCD7R8eb|wk;{KZt`8{n@KJmfz!Su9mS#m~O
zgqn62<v*x;{YrbC`^|JF?I>2Ygoq!XE$8s;IlXT2#3s!}s)Eg`1Z!wf?R86vxDTI>
zy>DVQ-{I$!rHQAe`mMNn;mPx>zS~b-jn}iO-LxcF)z)8Y*<P-LW(qBxCPI_GO)Qa?
zliynQ?2Ch^yQkEx49h6lNotP^t9#cZdwV|jifVDMOaI8~8Qdina4_a$N{!@$b)n~K
z-?!--zPY_*=QnN*xi97%@&0=X?`1Ppy=K3`93Ow_14qV#&5ql-?D`j6h}W%H*K~+q
zy~QkC@rFuGZ~n!O+iZ7w)EkYx=g7CNPyL&5&+F1{y8~?%ZxVv%iSOgvt#CbB>wHYm
z#OEiM3rTO6-Er9}{8V_008^1<!9-S0sopDH|5tZCHQfBXDJI>_d0Chv$L^gxI~GKq
z=kAZ2nY?uIo_@x2r`n1{L+%*tcq!~Od;5Y0rIsBV>{dR`S#v4<qrk-CZqJa0w#=DQ
znKP_DY?$`?^po9eHykf5OZ~J}W>fQ}kgDjJ&$nvJT`sj_4anzO7BVIOqMO<SIU9~G
zt7Ye8P76PJ-CM4;y>U*{Z3W@OKO28U-K?zmaHs3X{J)lV3SR9`?{v0rOn;qm`0=8D
zo#n!uH&3hyNV{s{TCw2C*N5NbEMA|xYccusjF5f*cKj?3o4adIjK++huj_l;56x+9
zk2%YCKC9B^%=0pvv>bsvt+{>eFJ<OvJ(hcL&u8apw$@4k^MjWb+Oa?WSaW#Ql%D}L
zjz0wwif#1XJyfW!R(mgB$kn2%=KAZ2$Q+)EBCmsS4D<8?UfMc(wmsB+)e`Wb^5GvZ
z$A{0S2-KA9s676lu}J;l#;m(5%C+_gHa8o|$@Oh#(({VzVfy*J-T(5N_iUPP^&Zx%
z@R%MhJl8chsPf(6>V*#-9gnrUJqmyLN9$o_Y~+%@`E8%&y_fbL)||LX>cyj+Nu1Yj
zd;LiI=-d6o*7nN&Nb#dbncu}N(f%7GeeQj!+p-Ca6_;yG3Yh+dt#5E=sMq}}B#|0r
zVx#oXZqL>go{fi?P4;}f$(MiC`=WuZz$gCoOYhB@T4p>aJ;6;YHz#8uTl?e2hpl!>
zHtQQJw9{GcZ4Bspc!jz3)lIuO=h=?NwFviq33=z}_-^rshMWHvyL5=lt;jwwee#wg
zC#$XG7XGxhGSt*aHCvFYZDW>M`hdl_TDN8T_KTkHHl+Pn*V2|LcF*dHmBNbyJC|N#
ztYhub2u^cKGo0fmG<nqoX4c@Q%^%|4o>Dn@M((hrlyFXWa7r&*T|!#EhnGaBR&8AU
zF;CZNKaM$b{0vR|mM2=2-#$B=|B>x?^D}Rj3jMr1C6eLGR1?1ClkRALUeJH|ewVaS
zYsrIK_3LNaie6gAcz)*1zYi@W6TY^zz5HlY*{#I$V%fv8Z@(-iKYTXj-re7GKg9A&
zE$h}iw{Oz1>e3b543_)fSKQgB*ZQRL@6|K&cr!0IEI;$+VL{BN%9%G;PkJW2!$^gf
z(dx{b4O&P2Ev(cYM$6O)JvY;CYspXc{NWdWXPwB0?J9vm)_&g#yJzm5sF`AQF8agi
zkXt6Z>~?r%%=q=-;FRuyb<JLKHHJP1-@a`wICkjpN3ji49;ubx4OaaW!eSil(pIsA
z(<5WEoaW?ws{;GR4VD6nwmg33(zNM3_x8^Ame>6Yw#~fo(jxlrch%m7HThS2jaK&_
zaBx;%dj8f9<thaO_e(ECOfOaJiT=5h_5SQ7oIhq)`2OI{+rH2LrF0?3yWSn0ep1U$
zc6O`oxUF?pHQnl8Se)pSS?&9;dPr$zE@isjbELX+JNKMyR+V*YH@<Z7bY|ifoOJED
zt?TloRhPdOx_a2JuPzK;AX9!LU{9<4eWNd-t}E8<a=fJS=iYximAgDWledHw+*}*|
zVAI5hzdKbH>c(&sq$rf!5U>Am`hnZuGgl7JmAj<pAv)`a)9p!IO?!>{-<kMGdt1d^
z%CjiHetE~EJf%!FJ0riGW!VK%%b2xy$je&HuDoP@hVk0uEz0N4Z?I5yx3@ZcHCnWo
zBc*JTn#U{gGwpv1ALYKNS*Y(7JKbjeJ{DKg&8<6rZ#w<?RDz-3quSt8M;II~O>bnK
z<Ykzm=CR}6BwMX#ZT~mQpKA=uSd^{ut}i-Cbjw5Y2h)F?DCDhK@?Gnllyt{#C!rda
zbOq1%`XAKnT5nxHbE)tD%>%bydBvGYeb?qQ-hAZZU-mnDx3$h(s;+(S$nN`pyY4U~
zoIJHC{H4{!Le6`w=MGfXY&JHIZhyZjqO6Mf%p1E0pLa-qaI1-4clGQW_q1s@E@?lU
z*K|F2`o7N1Mc)iJZ_zZBjxe`&o_fgmK>C?C+nAo;J9=Dv^5GdPMcSCs)vZ$OCRZxH
zySYP0M&I$pTXXfRr`63D1g?{MsCHO9TO&F0!6CL2->hr2tjec{<^O!pd&7B2#f?=O
zk7Zt+5o*!DG>f0dbGdnr;?ByoyBXqnTV$>#$nPpEHdWrD@wlLALI=a=YdPW%Iu0zm
zq1@tlP5RnlQ(e&n{hH<}de7pF?>+HnNT2YicGZVn&7Qegf$EWA2i-3xf6jYY^_pE?
z<NPv)%c-5&We2vquDGqEa*uhAPuAl(UzTh7m>qn-efdn$#UA=4y=(dowX#0>{lM(k
z>!+Xe&vL}gu+^%K`&t*a@QnWBcQ@L(=l-wHtPo!`$u(Pyfq{X+)78&qol`;+0Kc^}
AnE(I)

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/jacobi3.svg b/doc/sf_and_dist/equations/jacobi3.svg
new file mode 100644
index 000000000..b3c1a33fb
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi3.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="87.036493pt" width="104.496867pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -47.502622 104.496867 87.036493"><svg:metadata><svgmath:metrics top="87.036493312" axis="43.518246656" baseline="39.533871656" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(16.203123, -32.176606)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g><svg:g transform="translate(48.662496, -36.160981)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(80.099535, -36.160981)"><svg:g transform="translate(2.533936, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 10.816563)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(4.155996, -3.810703)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="9.327871" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(16.868162, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text></svg:g><svg:g transform="translate(48.662496, -15.529731)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(78.974408, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(0.855469, 7.309301)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 3.324926)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(70.774204, 3.324926)"><svg:g transform="translate(0.585938, -3.438398)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.736865" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(3.394687, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(7.654687, 0.000000)"><svg:g transform="translate(0.000000, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(2.837227, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(3.781582, -2.828906)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="1.065000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(8.751579, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.587617" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(16.314743, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(11.911268, 7.515352)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.978532" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(0.583008, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 20.666697)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(65.030074, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(22.978512, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 36.967491)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(66.014449, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.175777, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/jacobi4.mml b/doc/sf_and_dist/equations/jacobi4.mml
new file mode 100644
index 000000000..f24edc072
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi4.mml
@@ -0,0 +1,168 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>jacobi4</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>s</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>&#x2248;</mo>
+        </mtd>
+        <mtd>
+          <mi>sin</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+            </mrow>
+          </mfenced>
+          <mo>&#x2212;</mo>
+          <mfrac>
+            <mn>1</mn>
+            <mn>4</mn>
+          </mfrac>
+          <msup>
+            <mi>k</mi>
+            <mn>2</mn>
+          </msup>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>&#x2212;</mo>
+              <mi>sin</mi>
+              <mfenced>
+                <mrow>
+                  <mi>x</mi>
+                </mrow>
+              </mfenced>
+              <mi>cos</mi>
+              <mfenced>
+                <mrow>
+                  <mi>x</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+          <mi>cos</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>c</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>&#x2248;</mo>
+        </mtd>
+        <mtd>
+          <mi>cos</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+            </mrow>
+          </mfenced>
+          <mo>+</mo>
+          <mfrac>
+            <mn>1</mn>
+            <mn>4</mn>
+          </mfrac>
+          <msup>
+            <mi>k</mi>
+            <mn>2</mn>
+          </msup>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>&#x2212;</mo>
+              <mi>sin</mi>
+              <mfenced>
+                <mrow>
+                  <mi>x</mi>
+                </mrow>
+              </mfenced>
+              <mi>cos</mi>
+              <mfenced>
+                <mrow>
+                  <mi>x</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+          <mi>sin</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>d</mi>
+          <mi>n</mi>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+              <mo>,</mo>
+              <mi>k</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>&#x2248;</mo>
+        </mtd>
+        <mtd>
+          <mn>1</mn>
+          <mo>&#x2212;</mo>
+          <mfrac>
+            <mn>1</mn>
+            <mn>2</mn>
+          </mfrac>
+          <msup>
+            <mi>k</mi>
+            <mn>2</mn>
+          </msup>
+          <msup>
+            <mi>sin</mi>
+            <mn>2</mn>
+          </msup>
+          <mfenced>
+            <mrow>
+              <mi>x</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/jacobi4.png b/doc/sf_and_dist/equations/jacobi4.png
new file mode 100644
index 0000000000000000000000000000000000000000..ef81cbee6155616f9bc75a07187a4ee23f4fc053
GIT binary patch
literal 13257
zcmeAS@N?(olHy`uVBq!ia0y~yU~Fe#V2I{mV_;yIG1YS(0|Ns~v6E*A2L}g74M$1`
z0|NtRfk$L91A|Zr2s7SGldoW4V2~_vjVKAuPb(=;EJ|f4FE7{2%*!rLPAo{(%P&fw
z{mw>;fkA=6)5S5QV$R#S<ugKEFSXxqVicLMAVok}i>X^sz|ocUa)<V=>@Wf4brVH}
zYo5)yCR!|3e2!7Xko}BhcUR?EONOt1150PjGk*T8I-SjC|MQ*acP{rY<qM6Cy{o&*
zt4oBN*(Jp|p*B=DKFPwiac$%B(61Laspz?OvGVvzSutt`O<`6tlDNSt5tC#g%@odD
z+wj}v$vPtyeb+8lKFwl}jR6j!^I4WnRa_CbYS*?^eXM2-t6ZPtr*fFPcCm7S6c{}G
zZq!m(_{BYRK9e20n6C2<%^;lskD1P0B8(wl`(Nzu*uu7td0zewk)<9N4OUnb3rvht
z3W|Mbv8&_6I;Envj+ogWYBzMOi8*OvV%BjYRjDXJ^3Y2arQ4zo``31C(Kfy3<>>NH
zQ^~#S1h3MjD85g78!xW1Qg@DsbxnEwY5Arafr)uaMbkUhgtu)76P~#B^O9UOrDT^S
zft(AJE?qg^<@#xfyo%E5v>)5%c5Knj=kjjv$k9?d{oM1muZx-guds_<!V_&b@RjAO
zK4#p<nD=?ds{>yzI=eg(5S+-heCa_&rL&D^8+g5WmP=Xi?%2zaU(Rs6`^1N!N9z>c
zF@_yH_57=ki=D!sb*qexYvfsF{1a0z3q%OrV2Ri}#lhtXN5bNowcA6!`acMKkR%wn
zY|4()tb#8Y@37b`UA6z|WB1VcY;2t;5;=R`@jXxxlnlE!MT|ZD#B>JT(64iA{;YVl
z{6M)<k)N#F@>QZg8I>DXYm3%7)p#><y_wSbjORheFRx(de+^*{mxcbUXYyg6CHio?
z<Oe2$74tsZuvHlG?^@oldsEGOKACAxe>*(b7j$a-ywgi_JO3SLR2P3)&f3GdJ^z7G
zgh+)@#5Rxr%bDEOcWh^fW4e~X^0mfpL+!*mcP9Rp++9JPF>*iTBm(+bKkFyxT~Orq
z&3?e0Fqdm-;=~;0w&E{rxek@j7TbPs+{k<Oums~7wy3MgyS}r`JMDP+<n5C?c<xsx
z88^A^wcE{5&2rzGX+FbZsa^A4t@OFhRL8h$y1+5d1HQa-`n4ORy*}LMGWL_0_8~X;
zy?(b@!oM<RJH0@KJ>oM={_l0-+{;q2a31$_xtv`yy5Fs;dC}GJ-{*nsgY5ofiwi1l
z#T7Fj=kRX%_&--@U%6+&YpFl^>>;WbWVmWrw`eHl`WlqpKT@^ozukd)!%n-$2Y7pq
zrOohGt$F=yZcOt2dUg|c=J~2qqn-aX@HrGaG#pL3A0;sPPNNo+V;7H;Xn}n}b!TSu
z-P45yZSQqY8tyK1+grgmt852@*f;hB)&Ba5&YwGED%1|{<q~e=Klflg*NZ92Z`3^h
zng&ZA`E;E}IHFI}uzoj_y<4WQ(hUX+#u+?4?0!YxQ}-m#Z7UY{Ib<Vp+e9SPi~T|P
zga1N@;`n~pKd?%;exSDa{guvM^?skNJ&#zdn13fVf30t5=2-4!+I;vz5SNkI|AGe#
z6m(}ZhBM_esWU|<s!f_bRde6AdHa<cG!JMW_<3;q-$wI-tDI_I-*m35N=v%*-u8e@
z{*~A4iRP?!Ov_Y`+!nMr^4LbHAYOQf^bI4odf{U!QoX-ecQ965{h!Z1=TT~<&ITvG
z{bvnder#&VkKLmm!zv@SV|}k@O6tnrEfwLc=RR$#=l`I$VQzi&wa?$}A2^i1=96jW
zRa0kb-t$*O?M?~Lp?8npEf#(hd-U*5%QMmj*FNt~dZ0GrLP@bsk7#3iWA>iEKFn=L
zGJaLfocE&SJwx=7j4HO&0^w!HW{K3;i*L4?+)~rSdX6z~$v25I&H}fdGI#y{M9znI
z-sL(oZQpj|h6Qi3j&Y-*VSR4H=?#TnbJp)yPJU?e^}T!Ys>RbAZ#TWaU9~IB)8jfv
zK65#v_Ri?3#|xz|ScUa<_22#2P?Z=I$nAgO>4Bq;Zsw)u*%|gWX75c9jkx~u+o$h_
zA6tHX_lpzUUvcmaL(Bu-1dmDcZLChD$vuB{@OR0Ae5SVn%WXII$d*WK@M!v-bZ<eQ
z!tn#a2{r6N(X;NFu2}9jPi|?O<(A`Lp4c<LuXc_WjbIPnyjQekYvXTQJLfyOjhE*x
zTi;%|bo<n`Nn6yd??yd6Rju>q-GO74b*tIFgx*jn?Aov2SbAfvr-a3(Et@?h_iaCJ
z^&`edK&o%0@j3>#uoXP-R3t<;Fq)+Bu~*Mhes)3lw&%JV2Wn<qe)}-*Ia}h~2YIj4
zJE}b&2=-hwVf@$2dnx=ebD+a-o)66X+E{gZIr(avcl~6MmWgJ0xL<np;pWClmdD)3
z?ri6}*T2-QLA3w-R-VcXwvgneOAq7PuUF4lek|kqmroX|igS$r+-^{?*Jny*o+aIA
z|6wD8u$dggH=c}ZpZ>%O?Z{>QV_qT8=)-;Q{kI*{PfR#&H>2yjUH$x?uMagHc1ygK
z-;t&&cY<Zj=Mo+vL%kpSdexJB^?TB0tn+Tn+vs%5z`Hr_SmwWeCGlNJ59hWUnjW<J
z@bE~86=SY`|L=ufCD(rasBErcc>e32!13c5b;{dbaGha_Te>ZzXtMdSXaDTZoqir4
z`6$29aF+1~$-qYkx(p3f6H+$5pS<zt!<hZ2jef+-Pp;eamyi2Jdu7!%)?HP*Pg+gw
zKWcvOZ~s}R%Urj6%8fXUdnDePRX+Q#DP*<p`~LeIO@#`#-#hS(@vH#Tvj=&ncinyx
zQE{Jv|M;yoroEe=B*reEIbr3zx$pFtUW)Bt-J$2UnOm(<|Izz$A!CCN+rD#}Nq61)
zzk5c5km0;<2j2bLzxsG}ec!GfoU<e6bACDDAlw_>uU6AN<3ruQI)-g*0^hcpZoC<L
zL_j^E>4?(C4S63ou>JbI^v0rci`CW^KmPN5i0=FImi^Dmmv=0<@8<XihyFP{>xRQe
z2D9Q7i?-#xPVzqyc!ftTobf%2$@a=)uRPvv+;NZjUZ1#+q5T7A{R6p;tBWq^J$qTb
z`AS9dL$kwd^BYs-bf#+u$Fx_-r6n4#x5|>vk&;j6%V#i7&Qq_9i2eIFr2hP_2VE-}
z_p5j7iQc$(*vd3~-mAyYD}VDD&!}i+5*IK`TXxfG`eoY|&!ds0Pf|}^4)MS2ta4_L
z;aC4TmL<xG-+Da1uV;UM-ZFOX*EJ2xEI$aRZJSm2t#xIl$c-cS_p|q%b-FJy`G>y$
zk21}zTScG$`t5z>O8E?xbq7Q(PZjzvzir0t>%F{E{o(D5|7A`4?|UA|Fm5TA{}9*o
zTcSx)%QS1TzG3lSF~(eBpIh^%DzEc!t?=X9mA?4nf@ycx-6~{Up1i6xIkdEI)jx&@
zznRUBvR$tZ{mQ@n_g#+1ZGxZfGJG{T_VV*4^K&fr-<PRhd%(}ama;hfs=VR38+)cy
zBxgp5XgBXQJoz|R(9+3e8dt`wq^U7RAzxE`YPYi-n={{MgX;Y04@^(y=1p;_cl)~B
za?(eWw2PmU#b)LIjoh~B9Q(e_mYi2-NWG0%AiwOh9?Q>ZXMJ)MPKKF1Jv41bR=Mm0
z!~1`382y-+Z_SX+{m^c~oS&h$1OF)*_}7-4Z1|b$=rZj<$f=uV6TTijHfvQ&zWmS4
z&Gz39ZxPtrXzltWPOx*IXi$2>tEDb0Ug_U(xTEy2c+XmW_iuk1IUk=Dy0iFC>6eQ2
z%>Nqs-yP6a+SGM<%O``Pr|)^!*q%G<Xl^g>Is1WHlF;FWN<w*aB1LB}y1QbVAxn<J
zyM~v0lxiNH@0*z<J~7XMKOs}_<vit$I|F)CD}=T&>~*rxP(N~)Z?c!2hT**mDYezF
zuC3Z7W>)=!X-A|>TE~f%5}!3rr#T2_E?Om?Ap4?hjhtLDTZq=DmHS;A|3xg8nWDO8
zMRQ$1Tgg*a`?;lIO}~w1Ts^gRM#?wq)_kEqm*(F*waip)sV>)(TaB@Ne^#yfop9!%
zsZPH5RLwUvpLQFWMeuz&JAJ0Ww$}WOpW?L@_qe(&F*p0ndV9af@%8^|uFd}(^3@`z
zr%EI`yX)AJIh6%D@3uG_3wE4Hy7Az@<Dusj(f@fO0$s%XIn-|z{x!Xzy6{fc)APT7
zpN-hPOC-40UQy|7%#FWO@BF;Y_F7!>v-p!_z7L+l{d;;lWcWU-Hoi4@sdVRQ)Z4st
zmb}?XyPmf*XFk=fPxF4We}fy(GGSL2tLGjiY9Yy0C(}2sES<70L!f){Z2Q+d3aSrO
zL-#6I1zyb${mK*?%Y6EINY1Y4b;ecyw3QaE+8kQS?Gt;cS7!4vn~DB^-*#Vp*q^d~
zzt@yfw;u;;WKLd6D``2MGJma|tFQG+p@}M-dVMvg(&`h+bIzu(XphgieU3{$#E&`P
z>hTQ+KW097pK8UakX`4xgljhM`}UcU>)yS)dF#;cRaX47bJyr8DJPdqZio;0DtzWv
z{s!*Jio2NQSH5chXD8_p8h`wnL*9WIq2WHYw&uZdHhY~7xEH*<awT$hi?Z3X=ZfC{
z7H#`y6Q<UF^wBK|=_en5%wnwfKQW)F|L5<MN}E=!s$08ichb|n8m5QNMmxOrac}ye
zlckx{yLP{^rOT4wwwg0xS1m7|Nfgbgl6uJOqh8_uAdJ^1{OX3q{9k$2H2W?-AU5xS
zkJn)qKB0+yN}Kcx`d97iUu&83D0s;~zw2HuazYcMn^q<&xh%0QtNVYKVbw3oW#0dG
zo3F4nN|8%&+qQwbG41B6b*to8y<*Nf&N+qq<F8p=o=NWy)`&hxx-$1#*}-KC6&E>f
z?6rS?)GBz-zh9jvF4gg!KAv^^o&3R9>#dh{^(>Y)<E>Zvzh-KS@=D!3Eh~=A_@Vx<
z&c1Akm%ESb&Iq}O?%k_CZhEP&<o(OiJAc)y^aGC%98=n4a?M_=wa|{^QEraawmgBA
zl8dT%Z##+Ct8HyHJNSF<zn<sivhoRiN6r|`KgiPBd-PmEl#$}xyA97{FR^ZZz`P^Q
zMXmFMnNpGQwr`><L)8+p);(_C5uNO&zPNdVd)Eo6IJT~@?f)6$SH0SPLqhbtbG4wP
zl2UBL+R(3I4;&Lj<*knegdY{@mE})85wB9xz?oyuz}|U+RcX`IjyaEi?mL><cQh?<
zvQp@Z)vwAA@o1*8CcYOvQYwFq@BWAHR>|vbNCq9An<&%2_Owk$rmtJaiN1gKI+N2R
zgtu<Ic>6+~gtLYG<0Ns$<E-5xvKtwb_nn-&dw+8z9}m|Zmf82>q!-r;uihZbynXRT
z(J#zQ+y7n3vAd;z{L#rWzw7n|)+g?sQ@OeBr@$Gxot4`*NPp&+X4rR7$K+VzZ?|oq
z^6wgE25o%#jOEN8)2NJp!kdr3Z-|^#`{dnqX6<T;a)$HA9_<mHttuz9<89Abwg0mf
z=k`zB5WmPNb(5+ASMr?u$M(7YPUz#mGwqnw|6-91zr{C4)|)*0#$YDU(!H;`;^vf`
z-s!5k7n43LpHX_namH0&`Tuqkq}sljr3u~CFZg}o_5q<8E!M{`*Ys@fpEhIF(<ch&
zw9dcIVd{42@%+;=`{J=nH?N(pFF8{yerAd7tM|bjbCnu;-R~!4-4r%(Or9-q_V$e%
zMRI1V_X@_Z`Sw29_Kzy__Sm~``Le#5fBCXwp8CNV2Tp(Y7BXv3GT!E$l$RZJdH<A_
z$JQH4Cz)?J`em`<vErJZG_GSVc}K<0t!MehwQqe#@A=#8dD<1R`@9m|-dFx^YPqbv
zXRpRY*O}I3$JxG$-K+StY109=xmNB@3BhOcSM2?{MwfH9g6D>^gC#F-PkdT4Tju4f
zX$NEXC|<p}V7tQK4RbI08m^u_Ra@ZSt9v(gvE+59tXS=mt?IMiUOZy0+^NOdrn607
z8??*(6Y`z6`G;f^@1kz@yzWUG4qF7@oMQQY?Vh|a)~YatKb$|79XzmB+0a}6eYC7`
z%SZj5MpfQby0rplPb@I(o>TX+(e%eXso7t@sNSd%uUUU6#If+<Hor>7?#YRl)zluS
z&0T-x{_U#&E&0BCeZQ&gHVyY*?k$uNUHwy!cg@7cXIV+<HxnOMU7m4UDP@BlvmT4w
zod0nP*|cw5(OmsxzH-m!&89Py4#)5Zw~ExvxD)@j{q3qbF-`xCH9i+AN<I?wd4A{A
z{m*H9sz)qmw)6&YKjxo3*Tyj?yr?nJhI`H313x3gZ(GJrd1;f!>(+Ga;O)aLZ0F*|
zeb&abTRwYPZ<xN|vt*j8@NKDJ*Du-^;;VC(rv|!brf_a&-)0tAn3<ROW9JsLR-M_B
zn}6J8*|BBbrJM4Xzt%n9FTe5Sm+~KdKe>)Xw$A0-kmr0o*mi26xX;?nDS~zVN@^R;
z6YSiAkIa+yd0uaR!Sdnlv;(fZbItuvznT%Xalv7|ScVx+ZyYXVgr~Yb=+@qy*#5zG
z^78rL4)Cv<by{xwgpxHKGmGXfU3Gt|_MQDqE-BIvtV8F{QvdtxMnciVuuX+mkBF~y
zR$kMid!zK|yW|xSQZ6a%4~j$Q#;vrF;&xfWx=q6>H1z(N=C}>APtUJ@)#J5XKmNzQ
z6<;?-7B2fMr}+2NjkI%{uZV3woWIz>^vcq&7q5M8e6M(u*V^y-YnvC*$*T@$KmHmO
z_)I`$!PHg%Vm@{l9lswHTA#Jzhj@udP(5$#wY;BZ&Y`!j2iNf4+V)!d=d<hI@0f&N
zjW51<&HN5a#k{l~5B1$<Z?rWpi9X-P^lGK*w(w<q$}7a5O;B>JJ?Ja!zWS|_|3oF%
ziQwTQ&7dVKn%zo&mUoG01}({uK?qK<T;efN$+gRhc%fFIy2kSvf|-+NTct;Mr|*t6
zaP4Xp1Px$aaCE6k2tO9rC(96-W1*z9J-PkdUTvjd<2!mYl#V*Jm$a93wF=dRK7D>;
z<NNtylE;qS_;}y{H)GCurvG7AyHC%!BBCj!dTFL}SF7k#iw|!@Lu;j;#j{p(*ZCK9
ziEvv7J)4k}=z20ZDfF+!vnx!ytF2tSTIIeTl5t6y5ML5|(&E<7)`z>hPc+=vt|b_`
zdD6%Kp$baOpRVri_Nd?Au`kfcMND+!RhJa^{q0K9x$FsjtL{x|P1_*Pem6r=>GqCY
zYh)7FMl-yPsyptyxT&K=V4_{+rES6!_et(s`>0%5WOm;>B_l_dTVm2~0%81uk$V2O
z@{~5^T-x4c#4ebrsHD#9z4}%D)E@2#UJH@k>|eisXr6z2-;NHMi#M$ElUuJp?L6>_
zb<V~AVg@TGI4+rYk$v}xr(SRDzU0hkxEm0`elErD=r!|y8u>z}+2!Y)KQ8v#n{)Z@
zj+n04s`>hMZ0Cd~&RcpU*01A)edFPc)lZ8L>2pQ<y6}DIKI629Q$|zCx!dR5wi{RX
zNQ=FcXArz8dP8{kCu8**+dN^xo4PNPRoAbb%@lI|v1z3^!{*I3_XUEvRpJ!p{o6F{
zZR&yh-5=Bs<Q@of{c%@HSf|VLebS7qmC<~=Vv8>_Rx@O${H){M5a@h8aNbiRffvzD
z|Bp6E9@ymiBUYwDGGdwFl*1YilJ00Mci6w1F<fPbIpaGfGyP35?vo1KOBoa2@Xd)?
za{q9{<*c2d8$KLo?!Q*tdY(=1gk!O3K~3$lY{&nMznT4~JgE0PQ?w$y@!vmg9v!1|
z-|Swb@BJ<jol>WG`up65g$I9ca+v<$ufT(YZR-|SWw8q`w%^ubu#IgV`z+H0yI)D0
z=dEdS?lX{6e3+M$keUDb>nVoDtqtoNk9K{DXWhe;V|jnA6X)BG*kAjCZN<)=vXe-e
zn%DTX!TwZi<pKLW2k$(e<T{&W*4<Z|4^GjH_fD8*pX|l+JnX?UroSRbWg5z6aCtQT
zXSPaNkj?jpLuUHJ-*pG39|-<e%~&y2O8A4`y=mKWUsSDHzRf^rhWEtHmi&uX@}H?T
zPq16YxP7X`u?+d1+iEqtxp%Ca_xTG`S$?%<q6|w7$CiN5RUQo;CCp|A%>>SdTvflj
z*YpDa59xyTRdtF=Zw>ao{hRfyF5&Wr$^*TeiQmiq&kgx1Q!eb|^gA*%-_I*pZpE={
zQgQ+lOE+ldw3u&w_UX;>jeNBl%Vuj!DqWI)ZIRrt)JE68`^4uNS#KlDwQo!H>woZP
zs!9&N<lb=FWW&qvcMtwf`1K|3fcOE<RlnjKE(_gYo!n8K*!=MHDyy5GWye*HNef-t
zpcFPeHsotgxo`segYr<`*Y#2b>pH#!Uk&%xZ#)xlnRouX{W%fr*^j^fIQsda(!J+1
zT6UM7Isg2XE$0pH?BY_fm98nOYjUOqT>X4!E$0T~4|7-D3kz8GsbTuxKDqas4)`As
zUsdHXVcFgdTPN1<xV>q|EglKRH{Dn7e?QQ;>Q|J&(YhIC51J$PgdWhE;qtF`in+Z0
zHx{{|tIruiO4oJxu&Z^Q__@kTpCdhb&7RrG%~z(b`W2$HPS&9KQQnL#)~=!NJ1*w1
z@vv4U<$g~Oy{oIyEI7kJTz`Mxja#YlIR*c(++|P7eVVg2(t2)Nui<Zo<Hwt3vCYv`
za$of-TFy;BXU-e0F9%rGd9M1k?fcWU8>=irLgj@grX3KAsGZxowp)g84Oh(iRma(0
z#@#+$|G&kiwA8+~p?hz>g3{qT=OZ0ueVF}@O5AVtjQJb#Kuy0#?SSlzb^BPiWqdNb
zRxpb(x$$*Fd_#0oK^k*@`UAhi4VMj8=DGJj7JA_N;G@uvdyfy8{J$?&!Lvh5f@w?F
zMZ5OWe@$O|B_G{mdm&RSoKWkt{-=W3Y>lY-65P90)iiq!TX{%7U|%EbW^%Ui<$-gK
zcjH)VnAeD2=w<)*>3`^qe}7Iq_^tEcFVD*ec8i;@i?&>U>KZrQ|7b?L#oZ%JpCY$J
zX`cV^pSk8~>SduBZ{B7E=LDR8`rr7$SDyRVK7Y7++dVkv_&4uF+o_iJ$_>R$-#rib
z{@bsvCUBNnu6TRj0md6T|7#zxJV;pno3TQVBir)4x9rO+r}I<_)Q{;*XSPacK3jd{
z%Yy@ga@S@x-qt+u)xo`fKW}oLEz_*#4I4FQ?aY1r)6!<aOV&Hmd-DAknDM+?QtxCJ
zcHr8AeFxLU-u;h!AiTi8=U@E+W6p;>pDp<K?#Lax8WHy{-tA%F;?jVG+Va~xvl~||
z{~6=6VaCI}tByCqcSc`t+46<?+p%LWxbMD=pSQf9BP9Et+jFMxE7-DB*CgNPwCUnc
zii`N%pv$x?d~cH*Q}vG9ZxkLKwOtr#&0tpHe^l!61R?9ALI-3L>g(-=Zdh^uwVij&
zZt0QR0roi#^8|~ng=eqZ{`vdnhU-ZtvU?8iZPPzhUF*k_QRVtx;&Nb(!O2PU+6~>l
z<R{GKG1+UghTW*<zD$M2x8D-UPYS=E<NSBK@<(L7p?yAc`0xL34Nk7{oL73`=HWf|
z>~}9msN2g(Ole)0>||&BciRbpV_R8X@#I{vQ+N9uy2sA2?W^ck_O5K(`n7*+r|g%X
ztID6-Fu$>L#)0W45;op!VQT;RTcBrU2}g$6L5VB&e`=X?bfWCUu7#|5|NZm##|`Q$
zGw(CSNL{dhQK-I3YVI?K2mU@kJVPwmYSZNmMU6I0I$oIn!Hz$|aKTImgMSH|H~l<w
z@b0#v?T>{H*{K#(A3d$Gcp>kxAN$$cnAuYo{$@&65wh|-RFaX%YI;=6O3Cl;P2)-y
zgL8MMeL2$i_50Poe`m?eeP*z}f%9j{F`2}-4+__H%zTwP)y(j;^wKk8Y6p~3Bx4F<
z<0K#boG~M{akqKr#XB<`ihG~ePS}6{&3o|&&3bm17p2KQZ<Bdxc|-cSVq}KW>xJgV
zHTkceivK%z><aVNJEue1PFGiz9bj8s$oeb(^55$lqdG6jHuBc6PusjUwd1vh|7F_)
zT#2!4CYx8BmYJt!cKP_VED`w&8zh%a+Q1?GxqLpq)8S1Qavmnmef&P1`Tetu^XbXP
zbCwy-T5G#T_;0Oy{d`WIj_Hlh|Cevd;BDIWQ6W<7oMEF!<2}Rg9u9S?UGl-owcRWG
zRvDc2-hAM^-j!6otM9huKDc(}_pPgqxBU;OTfR!w<$wK5rn3I#%V`-*pG%vC4d#9g
zw+Ja+x5{qeJMPENns^V1@4UTC?#AAK_pZ*jpDfE?rMP!Ovz~lN^5uQZ8~WyD>mQ!}
zPp9&*CySt^?B>#cUM_l{OZzQ^-ag^(NjF?z9mc<P!8+>_+oJMGuM?)(PyhIwaYp5P
zxdS?amUCt;R^RpW^KzM!v-(VLO*ax;@v1-KdEWGgzhgrG>i$U#zGE+R=X7J1&xM!G
zXLoVkT@vYGo!_@MK13=#LFl*I0coWo#%ad|iiQ5D?sR>6=gR!nC)-ucEYh8>{9m-~
z!fc(lH#hQqn7!&;??l(PmbXrnGOMYs=Q<-YF}ktfa+>*r=?OlonYV7e+;7<SGoA5g
z$DjJ<shQUG|0QQv{_WvR%uil**Wk^bS4ThpSC7-*x9&#Qo!XLRm-o!meV;gQ5$mOg
zH>MO+^>M7)$X7k<)-j_EZ9ke;)jfNE@z@ML%R^EPzVTgmO_&-wOjykh%{Ux5<BE||
z`}Pd=$LdRu$Sz5&&AGOfXW8w&tP<)<>pM?OR0`5ndd{$Zy5g>k3vZ??>L%_i_gDCN
zYkofCidQ+IcLkz_e~L!O>^_va?_>J9T{0b}e|kz^a_8u31kZfVEx1!@U-G@cUf+f5
z4_^^z&9ghTeeU|ctC5~>ZRA(H;?Lq<FU=^Q!1Mp3(OaK$=KE_67v=|u&8qnSTQVX@
zs4u*K>+@|&m$cl3I5+1rt#~EB%1UtdP22vnL2(>qa`lfNsz^Pqn4?`GS9CS<k;Nl*
zj*!-OtE%L~%)}F(t-I`+64LkK^TB=zVa;&soL<h~^WDxYY`5RvAMDopVs5qb8LyYD
z<=K5Nncj2msd)k(akLJK+~7JR$ogzTj#T-URdtPPXXea0?5`qt{*>2L`)7>lD;}zc
z?hOvz&V22t)ysqjHM-5MUEb2~84ut6lw{|UQti|9iy@h*S-5Zgiw4sb)9;>_lY6In
zqo+V^!`$*yEA))t$(3byJiFm^bApcN`=+avan|Oi83k{02V3ii73cSQE)rk$N;~3K
zyJzC@!ul8IbKdSzS9@yfXKT>DKyUd&G4mNLv3)x}zq~#>vHP9<vkv2X|L+~SqVqWE
zVd>GHxC3GV3-yHiFMZzeTT)r+?3Fc(*^=1IYz<D@o@$?vXi(~AB^AB>jk40);wPW$
z^b8pogsnhp0Uq<e;<CA@^SYM5SXEGR)vEieU&Te(&+OI}na(nw^$gps^rVV+c0#iw
z`Mzwl5#E(3R=MBpjN+;v`;Rl-<&u7IKx;Q|L7amT!()@nE-72o%godiuV=c{opCVs
znO|vV#wz>fUGm<`N@Z@BB0nC~XI^F4S>Cqao@0%k(p=XRW%IedIt*uSElFAN%GvW3
zU+7=2(DeaVJ?%KAa;GP-v6Oe8xHa#3t-<LfGwo#U<!0x-6a8$>l)U8Pmp}KFHl<97
z^Vz=oz<N9Bnwf7(D@CrUr7<+SEScKzW|9J{8?%$*tEu@NvaOT!_uR8)^gLeLe?a2a
z-GBcSmW4&dyHt70rSq?RrSm{`(&;oo!OTY8GjT5-@(WrwrI?$`uVZoRI>9z?-+hC_
ztQ#b&T3lDGO=En0y)ZOqiC@>1+{*@vE5hnrm(09zGu4~1Ikc2b?aNwyCEvZV#{~1a
zpC<*q-I$cVxKv=`#2ddNR08I<c%ES2wN2p=$C|gUf9pkk>g87^^nEXJPc4{l|M+Le
zsT7;Ef@1q)F4u%7URC`W(UW(;+wg06(7&i;?xz*I<{dd@9H;+Kcukzb&OE1GzdaHv
z9Ov~h=p8k2)@?L(O^FqZv~<&#NUm1&(zqe=LbHeaURz{XjLU`%-GvX<bBMJVoLhdt
za>vx3-SRIJw{qSoJG_QJ@9_3}$w9qL{12|Ny|X)f_xbEgPa_<5T35VpEPSfoIFa*<
zuc7c3<>J=65%u%hGXiaY?R73#(r7*{cmrRl#<k9O$8xqF-eAWt@8Fp!|J%+o@$>BS
z|6*|Hm+a%xO6z^EC13cTRf?N5^MT(Dhxp@{Rxmxi%rkqR`Qfz4*T?t8_pF?v<lL=x
z!{<Tng9fHYmVDAz4zZpuJWzgP+5V+>au-ZLYoe8**d8gp?|o*+HCAQqLmAWT*(bkg
zulTv9|7>2}ah8Lw2EkV{=RHd<T&=wR_RNhI>%Um&AMRz{P`YO4jfN>(B)@#BxPOd?
zxsLbN=krI*#F?b4ckjM;xz@_;GVkqYGb8@n9Xb6#BFA>i%=-7wAHEm)@v@;e{BrWU
z_lbYAa-8IDRmvS#sgZtN`SQVgW}9=~hNZXLW<-6@|F_rr*aQ*bS=NcoUwGe{u}WW$
zN=#ed#rb9RuK$Tgcyess*C$+yQEo1L9DOFL@N`RwzITF}_5V%s^Q%Itozj`kXTRmu
z`n&Pmm!JpNZW>qZUiD94$M)lFb2q-4eaj`K@J!kFywJZ^3u5K1`CraGkgKrF_zr7w
zfTVcq5x&yj9=?;h@2tAJwr`7G*{^544*sU5SD3i(pV*{kwsw!JFy9g3iJ==BADAbs
zI@Y(ataF9tvbGuRkru6AFY~QFZ5#Ua*MZ#PGjhLHH<U?ySh?z&<q01bIR?Ant8=|h
z6vYWl?2NFxCpPhW!`;xY2Os>-I&dc<TCRaNW#_fKhbpWRQaA7Y<)$MT$rPM@Z|yb%
z$%}amH46^19Vt5eS>S4FbdLM4_J3=6w;j|z(mi8|?4#72giOI5wM$mLua<jv+|0J_
z<->IyoNU`y%Ufw|yO}Riw#H-a;h!<qA2c`2Ulk|!`x<vLL(|Ij_9|=}d3PN)c=^XM
zXK!%x`_&baUkYbghkpGUA+bHt`0-n&?e$61O4hUF*&3$R$s7LYdExP<V%q(r`*Lje
zg0F7;caPEd>ARMhi}rPWJ!<){HucSp=^XQ`<gD29>=S17i6(nix`aOOJn>lK@ZIx=
zbDB77&bR%&_<D8sD!VxomM=C`+uOA2-0CG?w&`2u94P(~-*mukXV1%B-Aqdke=(1j
z();yC!AIzCi_p1EnhNW-HpVu8w=!-wI$o}@FZ0Fv4~JFmc&h%mKbOt!&n5O7{u|~#
zI@<P8>ExyIe4mKdK{+>Em!&h9&CUp4@_*S4sS8yTqg~f?icaJ<oc&6Z^;b0C?U@x*
z*^HZvmZUTLoVvX=Ch=dWg3|Lut=7|AU&32g3Z4tJZ(BM^VB+$Xd#9N&U0xU$kzuW)
zaPIVmyFagoDg8OdVwk-!Q-Zn9SiJU3zPQidEzNA3SG6_h&wJ04vzV2yNokYuGCy0T
zXZLtEfBD_N$}V`@5wU6O7OvXmE?CEZsBh0qoBL}gojIs{m-UAuw}r8%%eAX5nf{$G
zC0c#A`(Jdcc~+O)CN2AC(bn@mr`+xfU5>oJYE^%zNug=sx@O&7t~+=xJKtZ$`D&ff
zvE9-iriMK@v*Z|C{0o`>mFMElT=v(`5&y6<%T1e?PcTw6xOD!U_cI=R-J`LsOnlYm
zsKngA$9@SkZCa9_>vOec*R@!U^H0)k%EGI353YZ7=Ad#s-;apU?oBqD&VPJ2&Yk!4
zM*4^8Z8z9<`<wQk%}Dz8NZu@DZ?)8`HI^X;>z-~bZOxHhE+*CCF~8>bl#VaqSEp;w
zUFM`%_9FIrjfu#<yvuQuuRDdYq?xiE3_eq{ckQ*k&&)cv2_IvBwPyb{?qZLLixw&<
zT~D}_Wm)!UxyQ%pj;CaTz~g_iAz%1jg2o0tHYO;g@@axZ7x4vwMiaY4G+!wYFJxlW
z;Sqka?xatbh^RZr_zV?+iAP;igvzX*ajCXl^>;ZZHZj{Zr6vAJP+><b)7IS`ca)Xb
zJ3WrgejH?yx8#hXYnL07{mL&YZ-nM8ddMy(*BV>#mA9<%vf9#R`u=ZPV>zq2H>|b~
z)@e9Vak32LI{8&r?k;tDhBHhzc5ka=SSPl-yRtm%{@1v&AB@xAuX;82-#;OPV3#WK
zsy*dhZ4gJ*oOr$BsgH+6<2TPYTqnAm-ky7A&Aj~ihS%=<*Oc7RJk`JFikH%*lk4wm
zORe)?YhnD!`)s(tL^;FnX?1&3yF|EIU6vI8ne>AvLUi}+9TPTO=g?cBFSeS|JZ1Nd
z<Ljl)nfuQ5^6~FtnlRO}<HRbZBD*rl-}jEXDJexK?mDsaXxqeeo9N_Ar=lIs-*|3$
zAWz9?(WFd|jSrk%Zgrh-5!|_T;pIszf|0&1dJJ~QuejdK2tWExuufAt_RRT&2a-8=
z7m4(+emf~}JV~jDsjM|;-;D^DG95!-%}*|2&mN>dh<~!aTwJ)ZLx$%|=v85^y?yHg
zR=nappnTx^f#8k#t5z*%biSjc;@V{;Fwu9TS-s4*4Yyt_Sam+x{Ep+ax|h#3STp|D
zH0TO%xZIfC<+b3bE#HhsujM}GuWgv!_&VfkXU*X+*>RyR>om+_H9xuAWi913-20HZ
zl}%4cn%R2QE5p`bx{T6H!JA_ymg^XJxolf;++=Bl!-7@cSG>A*pqzI`kD7zt<;%Q{
z@r{z6@^_P7G9)CaOnJKcTIkjJAzv3brAcqx;m-7a<*VS26?d0><9cu|DX%T~>gvWY
zC8LEiwk$m%|I?t|x3N8Bs{%Jy{+w{e=^~RiBt5u3ah-=)<|*;Be(dKyn@rPwC+hM<
zLeTQc`fi^^o}p3Pd{Qlz9Vdbuv=daf|2x@|_2A%=*HNxZOs{>9W4$Ii@oa4C<=sM=
zeMk4|rkUM#aWN}2y|9q+<hdI&ic&c*&S8;xo;r1rlgAVlmlV$g!w1F*1_cRks)ZMb
zmreiR|Lz)lh58Qra&>;?je<WO1*wPDnijlf{j+eDyy(pNS!XUKuPUElP`{s5_GR4y
z;|=-+MH36pws({;t1(|^_GY}^apL`qmXhXGb^1!)%-Yp=G^Olc{k@mH|9pjH0(1GR
zmahjbV$~BEHuQIxusbQH>s^Z%Xa6U<qh8{5c5`E3gx!5MyP&J>f1|4tOv=<hy?u90
z>IUNv)?}M{_O|5LlGClvavjKv*#BDii0rCDeuliTt5#>O&rH;Ru=|Bya=A3a9)UZq
z|71Qe7qD!buH>q^VAbdP162oh9_Txuc%a0gG4=27MF->}n*Z`<Pibzbp8M{P!kX~L
z?T0@!=l@Q4R$AP^_^wRhgZc-zN%L#!4um`?{BJK)Ay^@9!4qNV_M7iR(#FE0hi-|!
zkS~7CD)ad12OR^}7eReLF2z5sKQQ~iWZt=bJeksO|K@7usDHgVqw8f(LW<l!{zGhU
zp52(&QQjE)=XTWrVYz>a@60%6Jj<Kh_&>?%e)PL-#q(auz54Q4c%Lrw9L7KV(fT3_
zbU)1aebe5p-u#1Yz|{+1H*Wan6#F0}-ynPStLN{wwew$lZ>{`ObjO9e@rQDjZ)Y`Q
zwquCevA@hA{z0P9f>r6=CsYqeAF!A&_pi(I^V!LNo;2wft?gc`$*|@4k}sXBez`YI
zKi{}e=~85@mnLI)W^V{{!>WDVo@VYH9#dDH(=_Z8=@rn^&7ZISQ+1V<wPMd|!_XkJ
zHw#x?tZU4AP#XI8Li*3{WH<Tu&nLzmOcP1o6K|ucbezGLF{HFjdZLZg&%mq8T~quY
z)cQ=`(7LMb&E{$H8zqlUi78Az!}#Fx5BAWxtUclrk8e2os&Pi^<8L=+d`LWVI^99q
z|NP=58rG{ATvAFOIAs~PJ##Skk($Xbn904S$#BxzhK~n?9Qb{l+Gg>Zmr6OZg#Hb6
z$vd8=d4J`rA3~pvWRm^LyH7|w@DDw^E#vD>`{{>$O1s_W7^>9xOCCPdo!=RGEcIZ&
z<Q;w0?-M2M5B)iMm)B4+*V4z-DopsA+@uAow3N7FG?jL*d}Z<=E8%6so8K(!FV1?r
zc-60s?O)qF_ISo_{^%2NY`)}i)*Rux{t+|ZteqKpCUAai-xSLbmWyW|Iz6xpohw-*
z&8Xva_vl^08B;E@-?%P)+wI?5yLvZn*ZAih^;R3?RcD-GU2#n6ZovZ)g~C7!hbucy
z6&cLv=wbSHykygLX7kJ(!FZQrD_*Au>&OIL{U3PwT{mxX72^|U!_w2wXWabu^QTc8
zLwnM*UBRwT6cg-2YgK>DQ+e}e<^#54GM{55;%<Q)82UHZMegV|WnokPzD?imi<Dk;
zacN7kmR$Uo=c3Yu&KWEpBhL75wa*W_>T&3XNOXL~`TO->({Ias)bDyJ%q}+lPt*;O
z=))C)(Npdju-B$&&FF4?+S2ib`Cn(Qh>h?Iej9D2=^ZC_DP1~c{z5k>D@Ic+t|O6I
zQ1ZPSpXZ8Wzj$u=*oIrLXWshP;qQj6hY}B5zGt_&O50=}i_2rDb(6WG80tT>{_^Sg
zm4EE+bxkj4;T%S;oQEcd)=9X}lUn5x6Tg$wZ0nxGcV{t32mTINf8vnR<Fayd<yb-K
zGwo@MPO~SuSC_D>t$4+J;PZiFmU~LSKVK8{sO-y8v72$>S2I`r%3t&OE?>_<u~XKJ
z)2A!06XDj^V=6nS(`Y9&v0mju2y^+0SCTj6+D(@pNKSM~S+VL|*i~P{h0pkXB-WTH
zl?J(G#=C4|$vb>aaua8-;O8?t&rMonVZs>o`~Ne8dS-9q9D~_vO0QXEYIt)l{<x#i
zb9IAhd$nuIj@^5^JfGZLR^y&Hjo-LotL;1AMSIzmF1fn6b$Zwx7Y|R~+?M&zj`@az
zOH{`RuRJAbcXOZq*}ng0iidptm9bW>VD{=&<ttw4t+EOUJ+GJaYyP5#7v?DSDt9$*
zzxX<|)IBs-Tv$czNX9hAutjcHt(k*)^EJxKBJ>(H4pr)1S-8qP@wr|p-?z|^qw^jd
zQ@e6k`YKEOnRCn&XK571d^q~G?#7Q#%-h@-XSVUKzPsV(ncJ1e<}PwDVSM-Lzj*iD
z>zicKj$LPw{&AbFIm&dKL20zWF@^edj4s@v7hm?AcIg#xaM>m>aivlb*S2FHbw4Ov
zaCY%yezxM3zF!@0nb@DLl}{E+RXAnmEYCl@#@>(lTJh<H7SmYP1zhctdpR-bVDs&t
z<t)2)i^kL@Y+Kb<osf6*$~r}*sd*;e^^%k4@E_oD`4lVho?Av=$$Q6#tI`(Nf9pyx
zbInhv<~`uEh0*$q&};X(pXcno(?0XSb)jo6PoxAbWoK~AdG@k`<+g$O#3!*2Y#V=v
zew}Rd$TyJXNd4`kv<2a-UOiU2Bx@lhZSy>u=||r2RRw{eE^JBF^5?GHnw|42vA4Wq
zmEFrc?PTr?;VWJ#zq=-5{Ilj}>B5Qs_ii})erltr$>BnYb2Vy7W-s|!-Yrjltst)Q
zL$WE-V$G6O`A?%GG{x#VPAK^F%X=QKXWHJLyL;ZHjr?jeWaW3{a_THy^`G<3Him1A
zeq27W#jUj_X4(;avn}tlo+)@d>8hb=VX==<z3}Vf|Cgj)`(RlhyNs#(nrQvOU!`HE
z?FB8lC6=xF%e<Z0!1t)+s$Wxge?55ZgI~Gvb%UOD2iy;6gzoJY5p4_!DiE7^x=}u~
z^uE&H?JRnsS94F#S*P7_KeV*JsBN~AtK|cspG$8X+tPZ9=a%@bc*bjiSFd;RBr9#}
zuBlL4Xz2QK#TV0s)ydpxKj&D+bK5PpXt-h59rRH8UDbq#8V^M@r5O3x`r>X#FgL8K
z>&nzp+ui8x_@OpTxnXVav4F^sDV9He9dtWzPH9t+-Y<!5N53p648FDK;i`4Xjj~2>
zX8BEA<fy20n~^^~LOojJLALgBW_NE!@rIpNnMT_z->vpqs^7YBQP$EZ!Ojq2<KDIY
zKSFAaLvyEy?^xpTFuUr0;_=7fiQL;`L$)sQE$bEC*Ri*#?`)pp->?~y`OA1KHBWU^
zC4-vyCwS~XJq^mb|M-LYg}dd6%RK_u|ETX-!y_dezvUAH0|SGntDnm{r-UW|T_+`y

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/jacobi4.svg b/doc/sf_and_dist/equations/jacobi4.svg
new file mode 100644
index 000000000..c8955228f
--- /dev/null
+++ b/doc/sf_and_dist/equations/jacobi4.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="54.877969pt" width="234.351496pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -31.423359 234.351496 54.877969"><svg:metadata><svgmath:metrics top="54.87796875" axis="27.438984375" baseline="23.454609375" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.855469, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, -20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(64.848433, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(30.387367, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(40.407547, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(46.425359, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(56.538875, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(8.391273, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(17.825516, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(31.829422, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(45.546219, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(61.542312, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(79.255203, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(139.790172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(155.786265, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.583008, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(64.848433, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text><svg:g transform="translate(15.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(32.379555, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(42.399734, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(48.417547, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(58.531062, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(8.391273, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(17.825516, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(31.829422, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(45.546219, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(61.542312, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(79.255203, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(141.782359, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(155.786265, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(116.200527, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">1</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.686844, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(24.704656, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(34.818172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(53.082078, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/graphs/jacobi_cd.png b/doc/sf_and_dist/graphs/jacobi_cd.png
new file mode 100644
index 0000000000000000000000000000000000000000..b7f2f97efdd051cb4f74379786dcfe8203954b47
GIT binary patch
literal 67487
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{kqUk5(sYrR||K4}8WC6D)07#5l@<<ij8GMiGWyL;Da
zy{_E5@~>XKTDR-LE)J!x1tLp1Jn|J4TU3@f3JEz?F<$!p_pf1^LW-L4WFD4DpDX88
z%I*Aqr}%tI(zCtG_qacQI(4-wi=zOGqd-fYv;2dnsr*SM2R3ZKt;Er!z|o{|$BDPs
zchC3v`KgQxE;2axxH4#fB`)Z{_*TXY)p*;Rr2(v(<8KcK11s3HUy_0hTwuX3#!3t#
zV3jY@U0~YJcQ6EiEM-|ZUyyMD$R-Xadu1jEu-=wBx4~!N_ABl3btl;6YcAYA8}RD&
z`u%B7PfeXNb!w@_zxVb3XHV4*zjWow6>r_$yO%6mwyEf;SKZI2)9>YVDR5+6sH}XN
z^|DudT7nHUXobSp$EDudk~z1p{@2UpE-o%#oVu^1XJvU67jJfJyz=JeW=}7#M{Bp=
zdo<BqF7WlNrY5F$yWiVwJ@xO?Y5j<(C?)|>QP-Lpo0BI`vaqq8I(_5z?clI5x6n}0
zXV0E7#Ox?&JULmNc~isjD_26^eqZ7d6C+bvTG}IF$fT^i*zbAxnuvqf<Ll4vsr>xo
z#p3>|lJ(KKe}8?o`Sanh&Ce&3Yd#(o-+NcaQDDl7{G3N?`>!v$f16j3#c}JlZDw8F
z-B17PX=yE5xw3QBs#S40SJwuIgt)}T&2xLde&fc8!OQ(thHl%rb7%D1th_umeSQ83
zwQ9CsKOE+tJagvBqut_#<>l{7_AOe}v}cdasne&cYxErjTBJJ}0tDVMUAuPe$+Kst
z{>#eAottT#UbWtF`;BL3XRlnp{`kRzj*qj~u32;9<jI$t&KziD-hEZi-{1ez<;#p!
zcYZJL6V(p;@MiP*vfX=|6gW<SQrE8qvt~(od3$H(=B8d);3&naee~#232EuoJXTWD
z(kD-yI&}1?>tY7iNh+H*ZQ8JL<H1|Eq7o&|&CR#I-aWIgudk*e{5B6S@5irSLs#c`
zdvlBH#T+<$mRDGKa^BtZ2M;=~RoJm`VdJMyMQprME$i~mFDsiqb?U<9%a?!IoO%7m
zjT1jVKi{}<<H3_BSGs=}VR`sXxZ8ncA%ErPv*v|GMThR(nX}Nj{n6XEy)$P@+S%Ey
ziQ60XvQ%6@F6G;sn>TLVdi3N;%hIK)eSLj8(c66PJ-(`EX*u)Z;r8UTG&ctahH2BL
z@yJ?D(T(0#a&z0JO-6FHUjo;xUHkFdw`0eSwN02HaOu(|tEsWON;LcW`rh2#y}jDL
zBYMfceRA&Z?rpr%*B<`(`T2QaNlD7JHIYk}E;Y=(Wpd{1*^i$;A3k)bNi%p^Kva~L
z{`{#^TNf`@j*N_CaB*{c^x}m^{Z{$^e?FftEGc>N_xt_#SEg;-W@h*6g>p@8t)a2;
z;j33gg@uKW^++C`WtweL74PcmsuQ(^gPooI&D*!2z_@m8nyUA-l2@5}Iyz70RlhrU
z=gyo33l!$eo%`{_hlImzyi#|A1zPT@Rxz+H<hQK;rW3v{Ch^XW!W}zzCT3-M#l^|}
z{`U6q%jNTzEnL|6e184D!=}5--ah*G`~C7|%i08$-8K|Fbn5Er>gerFy}BxN#*7&s
z9=6LfZ8|Dk{QTU~jT<LQ8m9@!$oS;t>D}I*|9s!?caQVye@ma9uK)hZx@ptIYHDkD
z7Cq(Kw{KsMlxf$KCn=LAO_H!IQsLy}tf;Cwbvk};)znFogruaU^WXCOI8Rau3<|oG
z$(QKu&8@1cDq~kOW5NW1FJHcJ@bMkHb7#(u9Twl--adX}qOxWAJDFq0j(wVUWXBGR
zSFc}7T9st9yDGG`ZE~&Lx^?T6DN_Q1gD*d<>+S9JnQ7Fj?B17<pMSpg``z}XOI6d)
z&3X9b<YXD^vL03MX)CTuSN!==n09uSYig?M!i5XZ%rtI4b;`?cuGP_9rLQxxvmd`+
zzn@LP*m&~A#qPmzaecdYTVK3*@x`lGljh7hGtaiV>epjYmWO6Sj0+ULDCY0~YbI@$
z^TOmw^`j%4ZvAp+|Np)Jzm$U^J1Z+<SBd7<ty|Z`?%sB|>-My1Vqt5eTuVz$8GL<x
zZ9bndHZd{TkbB!K?fg7l{n_*8`T6+p<nR3|_Wgc+eR~35O5^1gPT?O9n)#n}%g&lL
zD`HEAVDz?}hkL)@d%XYu-}Pa2Y*(*dJu}mI`Dvs0`oE@PVq#G{@AtlX{krmDt9ZrV
zuh*Yyw|94S&9JF7TDfxNn%LdbQcq7atoV??Cu`NRe!c$8nKN_l><E0QB#>(N=Yw;f
zjHQ#050Cx7AIfHCW}k{RH8uad^sf(EJ@47Gv}t;=Ua6_7|9>2}ulRUW{OR*s%=>$K
zcz$lQ|NGK^%Jk`*b8Z^_`?|h<;rjZ&+D|^8w|_n}eO};iTaKm+r{m&wMy<-un8M<?
zqq?QF)w5ws{r|eH>py<{IFVuHjvWzoZ~lJ2Kb_&_zTfYHEC1fwnyu<E%P_g^(C7F2
zey?Nk@VEP!(*9UYO>I(RW8<OhO`A5UI2f6jOo@t$dU9M`CqjYolE3}mCFi0it9VY@
zw0X0t!`kr7%$0w3ojBpaIbqV|$<|lW)6>-%gF-{6{)x!VUCZKe?b<cjQ_Geu^J*~3
zx}wpV`}^PT_o@z3b~P34kKfJ*6|<so*Z=+8^Y7Pd*;@%oNlGtYzxIB9et!7t^u<2E
z)2+(hL`+TfpKqtjIBE9m*;lSyx$^SQ_4xX=A3lq-JUkb4{es5cJw;npK-sW=<(f55
zK0G`OO59(*l$<(!T2o(t`GN%u4cg)BPKb+bIsbmw|9`(jug#t`iRr+VmBFI(=3A9&
zot~~geR}Zm3k#hKOG{Pl?dLCAq!beqb7f!H%tmH*A!+H`sgj}GGFx*0{P@Tq8&*^v
z?&ii;T3QM!Xr4a3x_Fn6kPyRHyZ=XyxG+3BJG;HH(Xs!XHiy%DVQ{Lo|NqCB-}Z~Z
z^>wk#2Tq>sJlM=GEFj?E>&rWJ>QvcN+x0(u`0ybh^83%v&lw9!OG7L6*;ec>c-Z8Y
zD`%1+@bl--n0+;o+Kdb4&6{^iyEI=sIy#z%hetzKcj?ZZJKY(lsLh{g_Btzmjd8_?
z2Xgnr1zPT@hcR+H$qR~$AAfUmb7p2{;?q-8V|JJI9y;Wdl$?BXXYukw_ZEG#jM3HA
z)q0)JA2nraZf@?|faSZSq@)<~B416jc64@TK700TL`1}w9p8N>pZA$vy0zZV*4J2>
z<Ir5kKl61s$`}6nRkh&p^pEpwt0$;*s?V!vnjT*lxz?5M-o1MapSCE!nv#2;^KsgA
zz1UX)ezD^EaW3)k^A|d|XO-N&yX5cl>f-ZD`ug}5++3$*XJ;q->J6vwtE~7XK|w*6
z9{=WQy6_v+{wkmO>{;5+ntjsYecR6O&Hf*>KeC$tZf{d_Gvkj}tJm+^BY&dkDr3$6
zzu&n|Z<Wv2U*0#r{@=`1tF)Y)oqvDXv+0}YxyA1N?+WgmI>qI%Soi&&y?YJK%+xF`
zBkkJXr@hK6z5eg#`q<rKo|AU1S#4W!cVlw<p`xz3{Va|<iow-<!rHZKWyScmY~A{C
z`~JVZt5#{vnLF3|&5Vn7M}8j_k1u(#^yG;X3Fqcm&atcA75w+S&1ar<>(<Fw6f~IM
zt61#pACj7?svWlGL9h8ehJ<%_cDA&&75(~>d9U{SUB0hx?(Cd=b#-`hTH3Mrf1jrN
zeb3C!emy1N*PEN0_k1|S&9LY5IqO&dJVLVWo9|pb-R#@P&?QTjv|PDzg)jH#o6YAV
zwq}V=n>KCFuUD&OPi;THH+p~F-airE-rm!lH>s(qfie_>PUNN~hv#^EPP(x@U;g34
zhgo}%AMF-@{QkXvQIXMk+wU>$2R827HS7ER`uWf2Rr57S8mB#Y_s*}V$VfYE&4lam
z!NG^s=hs})+`mMDqugR5o14J9n9$HrA%&Z_Zh76icW=_fi4$2os;a6k&9kkxnxd<x
zH|@>ax2g`8E?%7Y=g*%f|F>=5K3zseM#aI)-~WBV-F>ycRkE|QIVZe%^JWRBu$o6;
zVBn;M3m39@)c?9X|4FL<Tq{-o{zorgYMz~K?$5=|J-MW$M8(<JIrHo+)4BJWJ3BjV
z{&r2DKHa49Q;Md7g2ScDmxE`SJ<0QBzWlGKv~+4ybF-?ku`%ZaA0MA3zO&6rvx;+a
z)+|}PSebFs?%lgZL`792BO_1RE4yYUsCZ7AHEY(A%*)F>8&VPy6j<5Wy(g>rPMR}!
z?$g|i+}zOD&&yt2(L8zaVjz=>wzjsWnwp!GWzmv9#nmqswm(U&|M8IBGd@0^NyXUM
z_~iBL;r}du{r=r;V$f6|E|8hP@=z}!A>qJ}kB?8DJGX4d4heH}^FxOYMeM7w{P*vl
z>?tb?i-I>d4F7#-w=ekeBJk4X%Y~(-PtVu?GhV;v6W98^-=s1#Gv|I=I@csqXy(kB
zdw##$J;$bU(&gp;$tfu=DJd$SpPzreuw8D_^xm#6B}>bh`~N)E2dP*az5UUP7bm{F
zyj=NwZaD`x_v<fm$9g22_wBQrtmd0^c9yA(Wf4omhYtnQbfb?=QuVfq1*M40%*=L{
z<Etd3rG<rs7l+-HZl8Vl@L@wk!<SQRtgWnOX@{>{uzb0?{j%lD-F<v|F8!S9=;){u
zw`Yd$Y_o~8XP;i+*xb?6lk)S^)4ALFnI-IMEUe4kJeXU4@8O|V?kiWXK79RJd;R^Z
zSEtUHF~e_l2`>-NjlI?8v(59<-rm}}Wa-kA-(}}nm1_0d|J!k^+jP;QMJLXjdGi0?
z`~Mb2PdHAVJo)0)D<KJq6K`&Awyv@Jez#m6)V}(9JziZ=vGLKPq+|W^=e5`Gamvot
zuK)l0{!~9l0hWj77JdG7>gpwFeVv094T<^NT?JTlGqbZ7Z{7NJ+WFP5{k()dCuQX3
zUai>rVXls@E^mE(y<4x;(T|UhSMRpm?wXyQ-Toj#pk=pnZL)BF?VhkFj3O=jJi^1j
zZ(H*Eg<r$U#fvX5Z`%LQi>1D)pd8d{26qaPJCsQ>ZUQU|+yDIeGv(PuVHU?7!kuyh
z)ph)}_bvnDtXa`J!a^_KJ`3v8R$X-9Hs;|ya(z=lb;o@Z-J4sp#ih-1z|GtE*|X!1
zJbztx;6MRG)vrg&g1`1ndzKazJxekn=hAIo!4~Ud$=u5x+a3vBoZWY9xxoA>b=^@a
zcl^@Sj_K4EJj>lZzr(ER#hIDLe;&*KPdMHu%filHzI&eT{WVHPRZ54O4sE?*<+#Im
zsp_#wm3k9dz5iVR85(!}(yd!>v$?xYUATHxRq2F#x2{m$_Dx-@m!!n)S^HgtF@gW)
z?c19R9y*;lbH>B}{mtMRtvfaAt6vuCZuJp(7n6Pc)yB08gZ}K}X8Lfie&16s{$-3e
zBO(o~lmfseeYX6m#IWb~jvYH5JbHBK>FMd!GSJTd9lj*d4Y2Ng6+^XST%4S%tLvxw
zcrA^EJ6En0k5&PVCpgtBF&&8eaK8TEWPiJ#OAZ?zW^{WI8Mb+%<=!h=Urn}~75_Yy
zy6V;HjK#dd%))cntP&G*76#gurlww*K3#e1mIR9e1+jJO7A(HJ@XS<g-Y3t(3=1AG
z$jJB@n3`UA7A=@JeVbUu9xmUjTTHJ8#KyWMhsX*msoL4+H?5qh%G|T|zy%(*h^Bpo
z`P(C2v|YPq=H>lbQ+Ms*J9h-i%ehNRt^e8I4T<#)jgx!vVnKe&5eI($l9H?P9a&kq
zi=ISrif$EUka#8iDCy;*kN4-_dvK7Y?Q=}NxwF6%7ls?$IyyQ91qBoS@7}s~>a1N=
zKGC;6td(V4*0=YD)ln7Cr1VpMb#}X@{n`Eh%u%{<{qph;S&F|uJu28-`1quue^O@B
z%~ad9y}e6nKl6qQO_mUm?QQJjRORHHvVE%1mnV}WcI>=(>C&-RS3OfwLX4_PG%Qm~
z-*~Kk@O?kOqQZf1W_yzty3bm*@Po>fd5x=YdK@zo+4ib%-JXtTQWIwRWMnhjHoIw^
z=_=g5;_&e#g|^bpgdAqG#s?-$I_+P+SqokXh`)d6_xs})Z)piiWO&y^sj{z<j@+ix
zvd~#~VpO!}-(T5Yj~^Gx8ME0sJFiPg3ks9<zaZ?NU|Ete{j2w+BlE7<=GbnYz3`he
zXF;D+xcl@=uY#^UKlV85>8Z!ba>tKdd1kgZnRm+-=a-RdW}iB+ce}JQ$MsHz4edro
zMn9fTkGCj$Bf-kbTJz`Q@rugI!t=J@HTFJxyZt^0Py7G7#?NlDn!nTXxcL*--(zk!
z=%|srv;0oq_60$ezLuZu=DRx=GsoM{YgxZIzx^|BAn%@CPea9Y>ZhOe&rh3k-lFxZ
zM{aJ;Y<ua+Va3yGr}lbQ3)px+I<tI!QPz|H8-HBUjEkIk@~Dq-S^n(qnKRd1&wqYS
zrp~-dJ$jo@!l9Of+dsYKvJITYvHTyOc=^Exo)7lU(OQ4;%+F7TT<7MgX02D=|NBpR
zmuKSbZMiu&Hq2c9=UMTQO#XDG(jPx}#!II1r2J=T-`~Q>ocJR?@y2@xcb~|8!dI`D
z7^j{}YvY-Dc2}wKh0Bw_{#qL~^+<8Df6=ouPUrOM`TlZ$_<eTgj2pL4>rGJ+vj0CP
zS#bTv7dH%Z{{9uc7Job9^quq1gMva2wW$kn6!5($*r&Ov)4aZJa_i~;=feBzj;?tS
zx&6!ERcn_qJhE??^1sp9f~EicTQN>2_DA|z{HCU+g<oHVGBGh#{CL>Dv+Ao>X=&-*
zRj;E~Yubb|%qvcOFZ|)Jg@*T~yk^tf;J>EJ{uOK4_1VePKdo5)fd9aW10D7E{`=eg
zzMFpLXAa--&3)QyUY|Iv9~>NV<c)m&9=Sh^FJ1_Id$XCv=9fnHF`vZi+d}sJeiv8y
zfxY0ot@Dphr&rqic)+)6)sdQ$)_$>^fA%oc&EVPA_#s8_%uT<a4_@~C`4Pvn>GX_G
zi*+yC-8i|0^?GsatXWbY67Q5tq@GQG7HIqK=XV{xtJ@sU*gsfVBk{NV=JXf46i(RR
zsDAGs@JhelvS;sJ&-MrW4_+>Bo@so1@_sja*MAG0&)nPewCV%<g2m1+jL#b+{Vdvc
zZjNVdW##f+uV=rW`SYa@+Y5e$yvms65BO6KAE=-IyWGrnYp44)n?vWG%-#N^cGcRQ
zVtwlyO!r-=;1!$S_M5-)J@ek%dX76fUogH|xL|=oQ&ZEH@P&<>E&mvq<l8UHA3C;C
z;G<Gc1fNyat=;`nQnRFI{5x6lhwbOaUkk6kSoNYYQexu-vz5Iw|Ia&laeDtF`xn22
zYtNmVyJTJbdFSQ+i}Tl1^o8G8o&Vu3`|XNyN42uDx#b-*?C;O^oo!V4{cgm)>inGZ
z_vS3HeJTCm!DoY<jXEEU4VV}BW<4&C|JRprS+Qk}t;@GH=YQOtbir@BwZ)7Ne~y*k
zta=|gum4-Z!BwnBbo&n<zQ(-gS<~|zkN<3S`{J)@+r2C{*z@^$%~$r9FGX{1OmNG3
zwOF=kf0_2YvZS-C<R8p^Z@4Yc#zy+*CGU_WOFy1Y?l=6teEyT;s-8&?SG7vKl>T^l
zlf1+N`vs@B`N)_}^!3k8I=G7U&!0Evdp=5C-fVtdwpBghdeVk3E$seHxz8Iy1>T7)
zV*lW`G@nN~uKE7lrZ;alWGb12+`Fc>=EgpzWai|3RbRBH9*p13t|XuE)An@am!nEj
zv!od^vh$u@=++nde6M=O?j0I?zwM7-7GUw``;`BGc*8eu5}8){e(%OLQKi%7%*md$
zU(s=QlvKj|$pv3RXKZCXR<FbVkKx|0pSoV_ry4x6*L-tj?#X!jfPDutFR7U8vDmi$
z3~#Tfxlxl=Z#8??vHL=gU%hC$fA~WL+m<T_e-&uhR<FK4cR}0qIIA<C&$mB*l(g={
zpNZoCJO1u*|M_Azmx^blt+3s{8H;vU=)JwKZ~yJ$zWx(yPo$oHzkLPIzgxcFW}m4S
z``_+<&BiG=d9B;~rN<wI9hxR7@Kx)~eeEXuhkfcy2dw9A)whx07R&n(YZCJG?zG$U
z&e@)QrM&v*{Yn29u3sJL{&BwAf6n8LeSe;|?`J6Z_W8V_iTUyW58J24UA}YYn7jPk
zXE)8$g?_!+Ec55Fyy&#gA0$o$`?G$&mF;etHF-g*Z|H}|A~)YZcJ6#|X`{QDrhTV>
z-QSk-HP3=W^PLVX?tl2~TIu?`@&D|)li7qjZ_GL_uv>A@uBTV~SbNr_Hm030{%~03
zrjqc&>oS%_Gmjh*imS8qdiaw&dVA2!i3cC8w_C7vYwz3JqV`u9C88n>e$6en_;ShH
zBR5wi&g;or+5FFUC*My@NmvrNTg+8gsiZ)o{_d~v-gU3-IQeYYJy)mHuWp{V$M?Hv
z%RE8G2X`H=Gb~#_nYT4pN`H1t4fj^hT$_(yh4<M0&b^a+$8=wuyL)?S|JvlkD|uzC
z%NvCA_n-aIZ~tz}v!`zN>t^@Ooy#e#&X;y1{=ZkD6Vvp5Exu3l>h0#_-rlrgP0ocK
zxlLkMrk}3k_nn(?&+q1{yV6@cb8WW%)BI=kc)du?o@sBdyM4TstsEL=ojFNbbl>I^
z)>TdB&GXX!p8R^``LS|6iGNH!QLNGL8<~!N_HB)R->p9>VwXuoX4SIf^?TjU{C;nI
z;LH^9_?{<wzx$O&#y@!6uk0!G{9654<!rf!Z*S&n&-uK(@4Vcf9^U0<0<(p0uYGO$
z>Gk`Emlz{TV!j>F<0$78WVq*hYz@o&)(w?PSEk<EbbF2UMn2C;6=jDu-(7b&bAj-B
zpZZqu>wn~qcW}&Eym+_H|Ch@<|NJ~ZkwId{ETM1h_65Hd_lry`Ei+4g6Cu9uw_ncQ
z^4nX@4u0F2@Rt31je51k&XcPSuU?V6>gl~z2d`Y&_Q2??+?+W+S6BVpm>Rg`rjO$H
z#aH)OzV@9L^<QLd?%KKBRp;AJu1>tIqhWvja=B{8ie0-pb8l~|cp`XIyS(`On}tjF
z$<1%&W~}&;Xs;Ky=h#eRRj=1qE?!N&BAx%?<@NjvH!htpemwtW*>4$kt54U~Y_CXs
z%zbyAv#xvmMAmxl@69tmuiZOcA!8;7!+W#jutN_zH<YSvG0WQfYu7TXxclF%wBJXs
z{I<tFb>7?$I^tSID`uMSIbAe!=G2t*_|$hX`ad@=Sn7T9_V)g4OG~cxk(*Q+N?!+6
zU$I*#T^Fl1d$M_M@1ZR^TYI<e+4z^&?*HBADs^8B3)Lq7yqk2?u}O(r?8k@TREtV>
zzKtgmnRM6c=JecOv17w`CW)`ha_(K#eJ3hzb!(61<PHvZ8yhw)oB1C;9&fSzy~gI`
z=7|&S`0Xru^7nbZ-gNJv@v@JLlNsyzYC;~bR5y>dD$^9*Dw<=pccuGRjnZ$$CvI?X
ze{1e+e)XxTpdFOVGY;)fXlTv3*Ey|r%X{TLvU_LB8SFh?8f!WENRNrKo%ZdksXKY4
zFU_>SKbw(x-TET4ZCj6i|M%PT$MyXpamML=>f(Aaine<f9e*owWy+qYX<ez;#9D3Z
z8U9;-kw0|jki@kN*UDp+-{L<$zE^$K|5;8})`2yxiXp#!)V}VI|8%|j->K@|_nm{b
zH7R_Fj9mZYTjhmocjlI>mK@$yx>6@{k;R7f9{$T89N}b=uita{<I(QFKi=);iHe@O
zp6#brnd~;PvK{Zj|2$aE$!yDfZ|-ls^?!bF`RYdb$%Yol^!*i0%V#cr%6*&Vp`RMl
zf!!1P<nC-1Ec)*7%4%(B^!=Fg$M@Hrss6rq`P5&N!qz_8Sm+-V6MAUhmRhgVxi=;p
zdvvsJZeP3YcbVtc)+~&4jB{01t`*b!lKA)6x@r*?-IX5A%KC@*-Y=i^`TDwjJLlEE
z`OBVvrlxty|G)iF>pz~E`M!PP#57yWep|5v{nKkaZ*OR<Y}~vucU5Y*mpH#*@_lAo
zW{YpL+`bF$Qn&uCm40r@hJ?ocL!Ue6*LfY7q$&|r67xk^>{-Lqse-@1Ysa0qrndEC
zzwQ4AUuSBcxU*y8vsts`wwF5oU|Qq5cItPfa`#%xKQ{7ebzI*RZ><g&$TJpXxVN?^
zH{n*4#Sf+{V%bYim8xG8d?Mtsq&lVlb=JDo%Eh14oaRNGl2`vfk^g($iVb%<g<H35
z^Xiej{8RImo`uBi1_r%%L4Tgw=g%{b-X8a&Fq%~~N;>g4^QJ8>eW&Wp!(^je7ZfWT
zj#c*f{Y-kBIN#%g?CqH~yI*9aXPseRoc-G8UEkb2CQnuG{a)JLE+lI^<D>498qVq8
zwDr|9j!x4RpJ8&+_u(V{m0PENw*PZs<@fb>A04gpYH!>==VsHsd3OAM^-{+>I4<q~
zz3zDK)r%J&o)7+i#{IX*dG&YG4(m7mHi^9F?YN`6li@?&Gb_G5&rUWSkej5^S^w_0
zdi|Uw7Js{z6_vd?aP7W)w!Hj2na?WA_2wxpRahFlGk>4w<3{$Hsd@t6=Go8xZ2xb?
zhdVz$t`iZvHeqIE^=IX8)`i*!Z-h;o5X0#?=|{?c^*vUPLpRm`;<VMaK6l;Hpe*Nm
z+wrvX-<F(6wRyhpSC{)@`KK`lEhp)#YwtghWYF_}d5-Hc39fxhx8<KtIwzyw`ur2W
zeA<BnjW;ws`~E*@-j{QGnrm?I^Hy8=H$NN1m+$H5>*G5trmyDA&8Tpo_Tl%yz~F<8
zJ<PW2b^a?nc{Am0i1Lb%=;+hOdZjhBwRfj}U$K7u{?yX%rAiEYZXc~t_`Ueb;d%XY
zHLWMAbXGUNyXv*s$UOJZcgCC7+@HBUvoZaq*}AvEx-6ym{oYgNO&l{%7sA#8eBbxp
zuBhzYlBElaPl-D_+b;8$zm!^MxUhX)+R3sdGk<6<u<1SjujlWJm#+-(rQ1Bew(jYy
z>mtj1KRd+ludYu@J12AM+MR_@<gHx1BUQZ@P5&_8`TxsbO8eVWb}|Y7zq_`YYt_`L
zR|Vzc*ObJiKYMnz;{5#eU#iN#H}c5k9K5(#R{X7uWqr$@E*m*H&C{Z<Ow09J)%}CQ
z7u8(du<J|d*PnlP-2c8ue8XDTZw-duYL{MCXz4q3>J(_gCo}Wb+*OyaTsbn?->!4(
zR@1b!G!|CYjrIFq{JlPfgW-Ld+qF$oC%FG(Dw&uS-&!yK!~DE|mE2stqOU7g?_Ac_
zy}SJJ-h{?KH;f<8PYnK}rj@<^`?aOZrUeIIK67GX^OS3;51+MdU9Z2h`kRK0ef2i=
z+uJ%BK1{p$pNGYk)okwbjC(KY-Txn7e6jyhQ1t1ge}DhndS><M194MdWTbPge~~0A
z=zHzkTN~NWCenVn3wABs)xEkT;n9A@Z}|cBud8H!ZI-nzk}y2PDLwn#ZA-7UYh!L~
zT6&s6AmJDff7!b;?+V`RcmIF-(njy6)^!q*kq@ovY-Za3SunLsUv~Et=b7y%^iGGx
zM$DY@ziFQ!i_S%_*)8v?pUq6av8z-&zUCuqVPT<*ySs7nF`l3xt9~QSQ=JSO^f_vT
zX1!L}TkWi-8mcO@yP)T&@)qOes=uGl-^kDXdc)h<tG8-joOiKCynJu(?y}gFQzGT9
z)gAXvRR60vr~OlDhT-96<8&_#y?tkI+kIu9-hZm-O>foW(@Ej4)_n-R<Zom2Nl@?K
zC+@I1Mj6knq+ccddH18@<ELj{zN5L3Q#t)O-yYdLohAKGX5Yx)weNx=lg+ZjC(C!$
z<~#13U-zo&$MpkOMA|oO(0e_@Fqva_S?rYmyLT;|wYD?*>E8OcHDY=y#gof|cHEe8
z)4;x_u6@6~ROYHS;rxGQUv7VHfAUXHUA<jKRdZj+&Z4JW_iH}$YKN~&`S<5%OMCn0
zpU>w%e);mGczn&mr_;XWDlxp_F8P{zSm^k)(?VafGA_UL_4zpekVEoO%e^L3H)aa&
z`+ooa%O8_osIIZy820b|-QD`DL{%!z&h<WbZm!4LxzBldWh@#tCdb~`xcGUda?9*F
zzocFETuH2tciq?hyU#E#xnOIVYWDB4SGLCuYIX=;yEZHLVd>_X#<oAV9%%Ju=f4yb
ze|}Tp>4@5tt*^M<_c1=d=J55Y+}-#WD>iPNy0`lC4BOkm4}Y$Cd;8-o>+n?Dix<y{
zh+dsAw^nq*-@lxtyhktZOWqq-{4795+&woi@Vs<?PWO&H_J+duC*}0m{I7UL|Jr=s
z?sre(;kJphZtb;Mr|vgr!NP@&g^!P&?0@;<g+bmOi@LvG!*#cAsuy5P&|ke~jf$=A
z)M?M;o~@L!3f>l9aH`&P-<R9L_cv)|1)hKRfA+IoR(kL5t^LrQ5O>4o-1Ir>TMeeZ
zdZp$!M<d~u$yLS$Q>Tl&nVE^q3)%Di^_7)!G8P5Z-#p%#cRgPCgoi~pG_oZ5j+<D2
zgio|Lx21J?(W-0hGmUrK|GAxa%cPu7-8A`~;gmgpf6o-P>E6?2bBQbTjQXZe)1I>R
z{EhCvtq>zF9o?~cv!rvIMqR+39o6Q}X=ef=`x_heCadk-m_7Z?!rZqXx9W7pU0QjE
z!P`3~De1(`otxFqPMd9!qm+6zRpqIAW?AB4(VKfN&G^3cQs2Kfr}g(gIVv9iq+Px)
z;n|s)pB@Ve3hvmwTf5fw$Ajiio0cx!6uUu2R@VB;+XoLEI>ny#d{eje-m3TIMk6zO
z#lKeZ9aUeW&TC8m3;*#olcO$bnv^rI_-Xw~Q8P}Rc`$Po_iDxe4;<I**=tz*ZjbJy
zjg5xf%3_<o9f@*#sjF&mfsdVCc<U=!qhvNq>+(l7RVB-dA0OZS>0vw9w;s`5`rl+Z
zs^xfg-8-ba-)Mfz9+tHBGtWLvRGwjFwMl#5RPlSI?+b<3tm)z4+vcABA)~15UCN8S
z-;K;m^zI+6J#Jkb!t=2&hB2Et<-dOf&%45C7K?%hLc(eq|03hgo?5hQ1;=y4<SVPP
zkM$_#+?#Xq%Wqwa;+H(T=Y`LCm3g8^^2wWfz7K@`OLpIV`=#`2q`<z0_mB1|-!P5%
z%YD9%El>EM+h5t-mUGwE$DiMP-tP3Xv$L&P>KWu~J}~z7o+{tAY2(g)FP3czGV8x{
zWy|CHYQn<8>*Drysdz@sJbh2TL+(JFS^d8nJ~_+IwauSe1+t3gGqs6L*ctiOd!OxB
z-OWwui8&W4gUZWe{yY_L^9kSAePZ#&{!NB?%I$nljVm|JzV(%FreSlAsx70U;x`kM
zEt4iHUOJfJnrih#e$v}b3lDw&c;8qzLF$>?vy|N1ZBJ)pZrQR$P$Xsf)MY(#Z+*5U
zHtZ39(RhOWiubGRhkX0GQ{wM6g_VdhJbQDi_4X3a7m`w|La#qLnI~f#bzuAQeUJBj
z_-$Zr6drLd`B%xOy1!GmO`Ddt{kL0poBkyo&5~l-IX_vH{;iq%`+NBP`v125cE2>_
z>wY9If54yc=f_8%*=D{kwT(Vi{kz!6oN9Z)e0e=+wb7kBF)Z~`0*ndq!avhH!s}Ng
z6(34_)_V5xt+&PB-yE#HWwP|SJD;SdcQp6!b8`}|Xnbvsn?6HgU21yp-1+xk&RMsP
zFZuYcf)5Xt=53AKadKw;>7Z3S0k-NT$$#A5^-nqb{mjk1vrjK$JaS}**4fu9RvIS9
zSj@<E3=S2YDk%vX8_E89-C}Na)Yqd6&!1Z6Vp4w3)9r#!Zm#jik4Jmt->>?xXV>BV
zZ`t^_9XOT6Fgt0xk$K3^J&xM?`aW;oXxJ1wJvP%e%6g$8HA~uK&y*GSSfBr6zqZdH
zV@cS%`|-K=_s!j~!2q;kqD$n=%Q*&#Op1z%Uh&@3<K}lI<>&J|R905DTWM)&J$cUZ
zwL|g2zGKhpZcdAx&fo0qGu^dVyT~%WX5Pww!CQ-7XIolc5fOd3C}GC7xqW?n!R@}!
zXCFQ;VfspS>+5UgMoAx9IG?<^<N4vTf4P-?-Jb+L*;DB^jW(JF_nX8uZ~3~x!Y}nA
z_fqi_8s{F|TTs1HQ)9uh1r0a6r}aoLxA1t;_u_@4ipsRl%TFesyuE*ZKz#g9gSeJz
zm+RuUSsQZ&maJ`lkQ$X8Twn4gg7MzHup2i^=WV(e6Yl=+;bEVj>(f5>A9kO;VYkiH
zlXa7K>pVBCwGuCXe=PM)MDMF`mvHy#kq0;5n6+c-g@X%M>0A7snbSD;f^vM_PgP~N
zo`f?q3}NeVQd3p!|KBM-e{q4r^=xZ)cJ`n3?d|Q0moGoQG5NUF8D5*hM=XJXf!m+)
zehFN}zG3~vtL*>VuijFwh<;?I_S5%JiNp2Jd#;ogo|n6$=I3&K!Dq2R^G{L&y^ZP1
zj;(gFO*^CDesWvE<Kw%FUIaY9=jiDC{Ga;kw;RItw%+dNv@i01U^_!%)`a>O0?lqc
z4-QOBI@W*v-W+RdYvDE?$qo~fChz^KRj~pa8+6mRtq6C#QC#pW{)>wHG6r^jE%|?E
z?Mpbc_1E)d&cBlQXm+b_Fhd&iuDH~9hP76fyUVjf%EO<voJ-7p6n2%h`*F(4__hpn
z%ewlsq@<>)Q$?%4zgxO&S(~JBT0nHQZRzznmc<nh8ri4pJJv6+umAeZn=`iG?;QU0
z^t7j!*P?CPrq%y_9e?Eb@$wg%A|b-I4Yd>h3;j@IQmf%&J0%{OW50WDyPM6Dt+!Xr
z`hR`h%SQsUe7QCEM4eFZ{@UJnSKa^Fi`DCuwr*Rr_<G?)?}P=ixw%3sS3dpm`*zly
zvWMm;<5%syRha(CZ(8r<uWO#l+nr(9udzg=vw`95zd!E%Woq8XSw1_<D{tK@_*T-_
zHJA0d_qoS!AKd+Vbl&EN7vvW{u&~g6KT~X1*@FYBarLnu4PGo|W-pj;<oei(`|INj
zi}jB_Gqd%}pP%~q`AS`_Lsw3EKK^|t=h24FC!tR!hR(XG`PGO0`L$EueqVig`>)F9
z=l@-NeZOxC`18s8y666Uvy2N0-`?Fl{o>-{nbzfc)@5%F1e~p0Y#z0{O!xEi^Xeuh
zBA$~BOiiD5>+e%gTlP9of1$D<!#CHkdkNAU;&oHbJ`Gy1Xjzl+P4ydJrj!Y-Rq_;(
zvGqFhdsTD$<&EJVK6fX%f8v|g7y7^R?4`@X%*MuELc)bTFD(8nU(5_DXdWC;6=Wz2
zFSId<o2VKT_R#CD=%eDtH{~|SPWZ}n_3mdQL&LJD+5fNSeaR5t_kUm8OgFbFb1a*a
zU08(MeN*yZ#a(4w&?oo9jzjW(C&Px>uU^fvEMC^~;>9`b-;UpIy6^uw&8_sB`Ss#m
zFEmpA&iwNyD<)P{pNa8;x!JMI9|fQI<)`KA-xOy4!fv3OAQdgV{nPW6USj22%$%ON
zRXm93e_y`5`oqCQuJ38r*viYxRaPdy-#vYLc>m?C5s{G_>;KoSi`(l}SZEj*7x&`j
z%IQCycKES0)K2{`bkktNB!+_YQ+{pLJjc()Sg$tKzI6HG#j8he9bbOBXcCLMzu2et
z_OwmfsngvU6&kXAcz(9?m2xpKE?P9Fqg(sh3cH7FD_^G^oFt{$@@>gG#Z$^$*}>Ua
zT-+=7)y%w6qn(swBFz?Ze1@T(&Hq1)^LCaqP5<`(xS>+h%74K(XYQG7@AISi6<3XX
z!`aD+hxT9b>sN`HJ|m)Q_3G9`n$o@3*9Fd-)YLueW&ADKb2dHgYuUg3tCO*hJHX8U
zqb#!S!iqqVc@_(&G6*F2oshA!{ju^BgTe1~35$@YVjZ;y_f&S3m+h2}h>A+e%)EK~
z?2hcOZ}+|ZcjkMYh7IG^F6KqHE33Cm`^~@L!H+_=Ua6&<VydcGtE#MY<m}s<XR>Ez
zUe?*`T+Oh;BV~#5$B#-3Z>C*Si`1VviM?(1Tc3NH|Nmyr|1Vy?tm#4kyJ&b;-iZl~
z5>l@cADB1ox&MsO@9X?i2hTK{Y+Yekk}A$~Y}*8Nv+nnOKYk=BDa(q^+g<ZTqs-A!
zA}S&y<oUfVdqEBF6@kqbg^L1GE1$o};OdjV{z5KxrkusxmOU)%uEmDNC_Ik-aQWP|
z8BGPtg%}g!Q!^OzCO@coKBr-l%0~TM`QSe$^S3YddDtmz;qJa#M_fAk#EFT`AId%)
zJ9VV%#+-=WcaMdHoeyqI=GxxM&0nsd{hI6gI!%8KEscqrna{8_?tK+{B{xWV|D4~g
z)y*lBAM4B8c9lNS(2HHAWb)<Ol0*r+JDoMo`Fiq}PT9%Ia@*uAqOFRRqR)O&*vEf@
zDaJ9mu+Y_u`M@9N_JX~MP5X9zTlOxsYrYOcPj9F!1D}-Tq)k&qW@T^P{CxY=PSJ(y
z7RsElx$!e4*!0Oe#{9F-wsRi3>&DVhJM+BLi9h=;KivE?{o>V&swY%EvbSql)Wxi2
zFwlEfm47JY|H?Psx0he6T~k|g!Q5<_%En^3^^MHz4_;;-eR(;_TA??!Mt$~&b#1|x
z%QqNoOPDb^XKBI1PT`P9{=?U=vjtyX7v4}F9x_GwW2DuL8#e=sp7ALB{(E!sF895l
zRLC8@z_oG}r{l(TRSci`We<IAvyHqOSh01&n@u@MHAx*kB`TULdyXAj_k4k5WMtyo
zx4suw220&ttv&g#n)binllRKLaX#qtagMv=3vCyM8`F8`s@^`obysrLly48kb5niR
zYilolbxBo5<jm>akufoXfq|Q*)&&1qzQMe7{ju-GlGb5I4K|dS^}jcdnw?@R7k5hd
z)4dG;S8_>vQdhs7wQAK04}bN=c>;ohx8(ojn%C@@oTGp1;^L>yji6Gde%GwSyTa}z
zyyL2zWn1v2Jbax=!N*6YhYnlUZ~OGKKK9Aqkd*jac5c;u$8H>uu(lRv<26#&Tp9AT
zw0Y6ut<wagc5yHm?_+=88nwG$;m%5s`z51JY-``0DY2vWhii0~-@GG=Iy|+D*M0tV
z_4@XLcQHHnm?tiJ?{Y52YH^KRpU^r(!x+0Fmxq>y{2Qe8<frlek6P(>lCj{+p}=Dm
zC)NInA3K)x`n~_5omxstBHx8Fol}-5uUsj5!?kY$J7e<R<3(owbwa;}z6yP0D!ysk
z-A!iST$lS#fABW9cW34E5Lwpa{mIf2H{SlNf2*V{do^m$QyE#`Mlt3C6P?|IYSzxU
z({<-HyY%`)OXH7zSbsskgJHw^&v6>ni~jn?2Ft2%@?UXg-+Io{_IhDqZ%LaUzp|XX
zg}o2mJ!Cnd&|&d!OJ4bPB^n+q4R<GOcD@$9rtR6aw4~xB$=ABKr!K60_x$B$)$Jw>
zTQ(UbotV%Vv+>JRcE&KZFcvHJq9;v{+8h0Bo}UOS_u8)Z)HVLf)erd>R|Z?Ov}T6P
zSMmHa>sxmF-S$O`WIDTp?`FT3k@bCea`L7Srl^Dk=?*>qKF8w@a7Q0B4EpAv!cjYi
zgW>nCh2NcSMy{BAw%fYqpMhPUokc`O{*HA9W@5_)l|!Zlo6M|fde8E;{bOCSw1mgw
zt=S>5ul9V;_vo;7b=^8;O2^;$tJBujG0d1Sy<usms`J}6rcDp->nJoGIwaN9ymfMr
z$IOR^=Xz*vUb1vu-|Cw;8G63Uo?m#z`Bmrx0Y0{4o0eQ?ihA^Tsy>5eU;lAKqoBpV
zggyynOul7x#y)I2`-P$x0bh7{R-8C-;l;ezmnJ-OHZ$97-EO{1;m%1Hh8x!<qYf;{
z*zto~L3*F`+m(A;b_8W>t8#K$tlY@{xcBq_TSqI7uejg*S=!dw`Au`Pre*D}%a+N>
zwSWHRdUy!zZOB^b(Y#D+tNHHzg+IcxvKPO&qUqIR`|<nsgExL$TPE7uRitFLPGY&>
z_4dZ&zk8l1v^7ngbBbp!Z)8>uvl_#M2@Ce5Z-4S7vzPh6V)4FH)%~|y+pQ<ft)03$
zJaqlN@}8b6ubd_n-g|sw{=WEWYj&)a{8ZPf_&sB7o#T$loeUf7C5)K$PJO#%GqZNm
zMCYr&H-)?Z+*vF!Yj*OxSF1L?>D6wy-796)^;z}#$`vawyx7MlC@6CLxVDYB*fWQu
zMXx-cG8Ghx@9+<{cKkH)v-^|y2TwIMC1%Z@JZHUs#gDbp|8mu(wRDc9e#!W0@Ihj|
z;T&z7<^OCheM?MmT-w!DwbXWZXl12IXn3-;z=FWJ?s_sWMHptylzi|w`RvQftK@IV
zEMBxlih<37{lb+?M}AKFylGxyF#CpG)xyf$O=>O-H{>hMH0;^CWt*AceChKm7OoOD
zTfJICkI&t->c5uOtCOc!E9tCBo@a5Haaqf*wjv$x&AQWNl$ABZE--T_F<kL@7gsQQ
zMOdKcB#U{ae||Adn5-^ok|omFsk&X~|NY*krZ*aT>yBQrpR*_;@}CEHGPhHVvqjCn
z4OLTj^fcZQ+A*z|JNlNnirTbCuUGF#-~QuE<{Kxc3s<kNx&Hk|Yw{=2C+1oF??MZ^
zx)xdJ`7N$4bM+7J*XY;qdp2i^tqT9n@a$6VLv#ID8uq?9(8&Df-%9lzQIU18^O7F3
zw~3{w=N`CoLWVz@e{E=N$*U<*hxc=Gs{Z&Dm7H|R(*I7x`;D*a8~?k>F=)*Y(Bo!s
z)pM8{^=jb*jU6kuEB%RiXvx6DcCxCr>(Qfvo{k4^ZeF@A#2_X4^6~3z--UhLqM4an
z%ubduN<KIC`&+qW7n?!F9-R-OyQa*Dxb?DeZERtUjh__X|7GG!FJHR0$l!lQ#g67%
zwhgJ8np>`1&n|htu1CtMYw}I?)V&XreuTepcVW13dd}RrlETJ)jLf_I7G6r0GhX3$
zf63K*_5t<`Z?rr*KK4C4QF-<m<1HR(w`gzf@J*Yn=5q6GQ`TSa^@d~7si(>bFIRr+
zIzIWPx};%Bi%osX$CsC9@N=u_ukV^LAzGfHNoR-uxvV2sPIi7O-qc`n%Q$MYT*~*A
zoA$IjO&1dO=HL$A6S2m^E^h6f`Q};k>({Kl{4-nK<Vxe_^w96Oq;KCyc=t-npKTql
za(kbO`g4wuSf=S4SLqA1*g3H@>^*b*c)KgV-mx23-dwwPBH8L%YGD*F!|YY7S9<t|
zXDj`<xp}EqbIZlJ#h&}-tf{jzcW@6EZ{J|h%I)am%lqNmwy@XSOXE-9U0wEG{shy3
zz<HbQ&wsYdO6&4v&1>>K%a>o(z0LR}ZQ;Uib8Mr#YBMyJ?tjZ>Ty(-CNN;(-?G?|=
z67zx|Tw=UXAph#0+coAD3Jg<Jyo7{I;uwk^|G7Aum38I+3(uB3t!z+k>p8Idn~m<d
z<W$=uO&9z-7&h!LkZjIAEqZLn%6qRvV~;NPPqr-4VAjzMo#yMM6?}`?;zET2<2lAx
z?_d9tKHkC6B`hQ|kDGh5_-BUDlee{B^9El&IcM@G_Kr(OTy*Z-_1t%1LCK5{VHxx9
zzbtTO$Vks?Z(qy)ac7q}YiZI`)?;P?OZF-(TEB8_?z2O!+FbIt)}^H@Z{3>s_VMDt
zx$gQhp%(x7Q@9;%Y;`^T^nxS%w=p|p2WO{6%`Cd;@#LTIFL6PJZ^BD`eV3R!&)D~^
z&GoA6zub(Bhkq)M#;d(mx~trIw)5(Xe|!%geo}alws2vRqQ~?su7_FMZaK$^nu?}O
zPcy!gZ1EwQOW^09{n6W5@0@jVdUNvBu2T;G7x4Xdbgy>H{>Jdo%vFqmn@d%F`oo8Y
z0^Hr_tQ)4Ns3pk@HTA9g6)%7EdY9&EJ>@gLm5*Lb5UAc-^>*uCA&G<~f!gj_TPG((
z3A__iVtAwO_jHbu^L4(zk0wX0-u&f^q|DVB>?QAFEYF=wi-^>m|6Ib#VoHn6(Y=+Y
zELvJMc^Oh|8<G?|f~ME8KEJqN{k=PvZ_J5kifJ;CP2f6FRWEz!@a{S4W!e!D5|7^H
zIqqC2o$Bf7k(<lV^XX5n(*9j{)H-V$cP}XUA%64!_is|~7$!}a?yw=-;McBG;k@l_
zw<b?nvWxwKoyn9}r>C!6e?g~oN>KP_!>gGOmoGYfYo))yJ0Xyp9~D1dxrwul>FlMo
zB}-Kd1J~*|ZB9QOq9@c*(0##zVaum)%eJoU%-*?k?zz@Bs|gbWJ)N6pJYO1curQKg
z#j?qk>Yd;A?7JIZSYxwIF>%TA@O#rl514cDmMW}u5N8$^UN^^{|3p|()|KWrCQM#J
z3zj|<+xqF<wa|q4Ni$Y_6f5AY<ZRj9S{~_kSI&W1Sa{9ey_(k5VT;W)LJNA>W+(VP
z)AG|+Es1w^W%alJYa*@}bD`?4uCA_%s_Mq{^Kx1y6%rb{x~k^p+b^%)up!`e?w-q?
z3>)TmobNrJ^P=SDp5@z~$z8u55_@)QxA;c>K-=X3b4?T*^%|#KpAuZ+`*q%ew<RT|
z8@c(yZg6L0S~8@k7hk%peRbXXcugC|bF04R=aoNZny_q@*1D9`z{DqQlP9mN$$x%(
z>E811$66KY{OY!B*;=qL<gC6_vA99u1lC3;^^+%`ddc7N5*9Ax;Jv!Su9WG(g#h-T
zVC{^|%;3oRwHX=hnhdr<1w6w2npe!OO$wj5e6AHM!>ZM*BllKqz1F<?&z~A5W@b)a
z-qeSOT5sIE`SG0f`xT{ch5c<B+uPljUw?9P^443&b~kb`{O<g5r-G?wS;NZ7Vf((E
znlx#Hj1h}-aq-mD$&;q6XUH>msAph2#~3Bc#>cZIG&`tr|K$o^E#rfkJED$8-;V0s
zT~W(gS?I(RHgDdNm=*iq?yXng7MV2Zlobo3m6cVGj8V|$#0QRxQyMp1aEzXPWM}bH
z7PebuR^h=B9>Jla*ABO3hAg*YT+rOiIc*yAi8CR8FQmx}Ijy`_#n8X#wUqOX2L@lo
zg*f+Sot&g9At@Oc6m;n7>hPc6Zs&ux9^Twry*=vs@gqkj%$s-b;nw8iebIMbS@&}=
z{BE4HNk(e6wB$1rAG0^hTN4vX+Z$C@z6PbLa_;wG3@dchBN7(qYHBJmyjh|lmh<<Z
z!`>^-FI`{Gke+FLqsoBc>B*Bf+FK^fiE#@Ec%FMGZ)*cX^rcH$DYgyfER2WSd7f`k
zJ6xf}5Tc>}T*}R@ibv|o&+m($oRNIf)MRptamkM;!>L=R{^0!-92qw4nfu<#hEsBX
zOoHOoqIpa+R08D!kHlWNr>ESMq^ql2^Yv=@UA`SfMMV}B9~AQU{ZuO}D|_+c#fJmT
z{03EDGOn$OTpT95Y}v9OzkZcfR90l<H@EC=1$pwvoeHHp$|;-?vBypnE%+LcnWXeB
zi--B?vpDDY_~{3mbwj4{mUCZ!!z~kP+fcTMJz(OY$(tUy`*K!t%7*1nTe>7cTHpXE
zN?1zXsqVTuXYSbxSFbL-T9?sYnV`5%an9N63&KxSPI;5ASON-(gawZd><c+tx!*h}
zozY|WgM{j>|K@My=Ur-Ky!p9xlgJ!~-3bN;%BPgQzA)TN%FWHS`SaoMnuv`}iRNFF
zo<D!CJ!ks$e_EP5_bt%3w3PIm)UijCKQ$yoBz?;ag+2BHj0yGv^QHZ#9M69l#nwCJ
zE5pUjQ`ncLpI>#AdB(J`gBudBWnH~Fw^hOH-@hy2ApzmHDnIRzU<zCGq2(CkgWkjC
zPoJMll$P-D@`_x~(!g-IEi(8*hHG%C=~mZGm5UYEDXPT!IR$O7UEoxvcp*mj8|%JK
z9fpuUJEz@S#H#T2&z~F*|8U!d_ir3y+w9n^;q7^Gh3;IDxl{i7vMjP$<Z;4#fp3s4
zd*FpRDxNm~ems`3t(xN8&SzNiBH-uF4<8CzKYzLv&u{l*!JeFIgN)p}AFGdEx-=<>
z^*(dgo12^2V`F1=bagv>dQ#rr+G<<hT&^g{@QqoP$wAuw=8l}ywC%66v-6fInTD>F
zJMiTTR~zr<z}5HO>9Ab9di}VbK|rGZg6-Q)!`GPvg@r9ItF4`PMJ<|R$w8(GEqhoF
zvHkzHRNr&T@@0#jzd1QoySJh;^6sLxva{#UPutS7`UV?Iz^o}O4YPZtcUkR<(b>Nu
zPIcF>2LhUHjro%%T`J{&u$G6Rop*DXHUo<;FSGcuQ}S&#IkplD>>JKJdiOt9L}ao`
zXX@!`A78KEU&i&%;Tm&9eEj+^Ur+1rKXLlnl`9Mh88-~wmo8kWxOMAREqR9db-yyV
z<=s8?@Nj$N<}}`Q>(<%)da-y-^mae*_ut+rG99p6cl&dMFl;S=Z`Na<dy<Rp+!i)_
zeM0TOc;>W{pKecAuAE_Ek&v@`*LU}8%q!v;ZtN3K`8X-9{!0El?rY}`IEcr`XHS}Z
z+H}==|J5F>%)uK9!dF*hM{B2lK7We&K=#g^3Z75GW<GqK-Mg>u{U6ScpEoP&u65eR
z^=Db)gC(auUxll*HChK=W4=-GR_ZD%>kT%RjF9-Gx<_BxIYet}b5ERIyJ+La(A3D^
z6DG`KZ3xnya^!S11EV2NO}9?`zByM{hkw46y}p#|AA^*%bY@0Iz^|;VtVz?i{(W1$
zeA~9i*ZQ|^-5L=cefqmrc-pZZ$un~-CmSXoGswSZQ}^ei`=UjQBKFtq6}$KHt}9DJ
zZH!wW+cIXK!mVX{>k2NMkgI*U()thgCWZ^={r55mq;M`Yopqe`1}m$kEEgAt0Jo!+
zMi;aC)!o~-oYr{v<9Be~I~lXOx;fr!Uu=CCKjEv$(xss%?0zqK%^1JIdqdiO`@X}e
z_QH%4av94%J~I9D*Sdb&Q%%i?>gvVj2@SWtPQ5-QI4X42H70=xxt!)16C|IXj}MHz
z=6JGs{;gA!4qjMv_;A3I>LtfMPhh>u!^2bY>7@G4$MXMAY)qaju2@x7m6V#g^owcs
zHJ!>xcJ|1+Q>Uj}tG(0H(3mj)a!X$y-@bkOL_|a~YTn)j4S~ia)hR7(&X-yxYqHAS
zwn22|%B=59C)ygW&SvHiFthM^Eaz~$f#K9tmWCv`2fkg84+j2a*l_rR{w9S3dIl4w
zOt}}yaOvGKxdYP72PPa;oU?a{W55Fu)~6>g+*-0L$9}@BsJ`y*oriQE+!Ftvq4Y6G
z>0k37!wbd%zokms8*`bNR(N<{USTUMa<ps~x3rZ-$m9L?O<ABFzN^F5CS6+-d8hjQ
z-Z^_U3;cb3m#$dh@$z-MeBFfUvbI$wX=!P1Zf*6hTeEZL%)h_C8`u6S`MGh|E-SOV
zJ1163Z{y9$$$4{O_KmtXFD@=_$(nI{lfD3Bg8cLf&4~inXHPP<=56mP$yoI+Y_4c#
z=8YdK>lW#2tXR0z_0ZYe1-DAepYw0XO;DIBDY<29$-S@6YgqPqdfHgHt<w8G+fTdU
z{M^H43Jb!;8yI%%<Xy6IrRd3vlTUqq{&cmYX&h(HD;BkH0m}|<D3qTzCuUvAzxYZo
zu5FEtQdg%}cphY4!F9N8<#vIT2NM*xn3@OAoxeWtZ&9ndHP3%1b1@;#tjkxgrvCl)
zl}Fxg&dT8BWjADxoIA(o?(V)+UwifI;@-1o&Q$z*xjb@X66^e$Pn^5U-X?u~bacwp
zsUNQd`=2~Lb?VfO85foQeV+gSM1N{}`r~KMj(O|vJ+l3N-RWCfvn9>*WL#Zc*F<c5
z^zDzrJB3&3#X|4AI;RUoT9suUZ*CJyc&q%HSIWlmvDH;xhRc_<K78EhbaYA&UsG(;
z$+ahzuG+`NoqTm=vcoo|3ny;PI(5b;=kH(ZIov!`p7vyCPrh*V>H@{uKyT(L^O@PN
z{x;w4eZu=e|K$G~|H~`AxEQ_VR839yhBG_J%6|B|Rc-eM(c<*<Q|IR%HZ&5lSGVt4
z-L*5QoK;)cRD6X6-~YAgA%73-SU*XZA@I-6X-k(puq$2V_I2*glD3QUUgcYIY-0Fu
zpwV0F^vf5olAb<xc8!vHwr-u)>GB{EZb$!8izjK1+xD%qi%gBIxLKVU_dNE+>=hcb
zR;}7q`ZifoGIpN1k&%*`8k@Jbw}Y9;p48J~a@B7P@6~>f-S^{Bw_msAm5={^zfVp~
zJa}tswx*Vrl8MQb!|nW!pO*eL&fdR${rdHPW^CSU+%2a2=s+X$n&|C(#>U2n4j=yc
zYV~@nDX;ZGUEr*&ER7vCGp}8X-kkpS=AX@Ts~H|vSxN9RA9%LQYL$Ncv0KO8QzL!F
z8nzhACUi~TEABacvczLkx3{lzn3+>;Ma)?nn%SclEMM*%7bhww_v*XLH_uehgokWy
zuUOr3gQPpBuk(M9pPjeN$apfFw)w4FmkP??-<_ZS+u*~31qxp0=N&aP5^}C}ZnNb5
zUH|Q#&92^GagXbCyth4d?bbc{Y2DdRlUgUR2ze+3FtvDdw0>)G@MKQhpW8TZ`o1r^
ztxgM<F8RJG=G3I3+fKndT7ohZb9gnQZv=BF9@&<Ysq%hP+09AjkyZaC`g0<?)1OQ<
zo%Gex{dt4Q>GP7FpI_{@iLbf(S@c|%RrkHdReq|h34B|&TW>5*e<NT1?eTF%e<h|L
zi}U|>T(r~GeOmFxuqv{l>spw_ty>b@!97+C>seRyyz{eL`A((g=HI821RG|{*UK!F
zxG8KFpf$DP``vQodD@zq2mk&3EnaeG&mNmQmCxty_<YX#ab9p_q-1H{#)uwv`I-X9
z=jYUlm<-PD`E*Kq$H!yRhLSV(zwXt%doHhs{n*6_$;aJ3JNXO@%ah8tZFjzMfni^O
z#rthOItgjcOB*FQ4?I1c`1@D3$@?3EUuVU|_x16m`!Vp<9n(1FdV}-Br;32k6$}i1
z&5W%|g1grIjM(OLOk>k*E)B+tOP=bkR~pu>h-_S6CCTCNbmaka@AFJbVzRP+CZ?{}
z-|&6^qF`akY1o{}c{us7!L1&PmG4yCvNJMQHXMAgNObG;t=rVX*)wdJPJ}W2d0}}i
zMDpObt+!{&n==QlTRLCx#KhPqSqzuYh=#{BD!cD*+_P%h*W~(}e^tY-ty58NIJ30K
z)ZoaT8#D8Mi6^8n+0MTDb@j}0CVzK^<cn8ST-}fViEWKM|KRzO_p-iy-(`<)dX<_O
z&3e33ctylEp0{uPOw5h<ugh`1)@7*}y^ZHv{yt9o`k=R-KUTFn`pz%XeejA!%{^$t
zsWXWsCJpoECBFE2Q7}nbG&X&~ul=w7a!Ji(TiW`?jW6g#iqn*7Tn+;BDz~roh+_CR
z`ww4_<2pf=<3Wn*44Y@n;8hS2J<V{R!NBbQgReIYL>qi`5;P`dv3OqKymKYQFZ)2v
zHRB(a%G@&^*B;-vCvDm5%Y~0vQch1h+AE}McJ^$__7^dN8#a}x8Z&BWur8?z646Pt
zvW^YV=u#AOzrE+i<QEM84t-*M%qGCKOW1LectiXV(T3Hp!k)4u^r<@fF{BxCvL@6q
zYBH@olcs)2w4v;`hRwXf7bR!ZUFXEq8~O3fIpET;&(!_srqmDLz9b}B?Ajc;Ucdd|
zh9j&GcFdNkTEC#)xlfZ}x_<k?2VIh?Q8`<pIA!_*pM;tn$lsiJ#xw5m)UDcuNe@_<
z9N9{JcUm22xqfw83VXqw_wy?ij{f~KKeE%Wy>p`A4>tCha}WG_zhi#uv{hm|{^+?0
zcNRT4;Znq8(EW2$`aJyyr>-6d$YM#T-YqQEE5XG0d3!{qr{xqS)mv=0GTtj|=(R;G
zZTkD;<BID=nh6sgx!vOU@O=H<B^LMW-5KgW^J-a$Fh2QQdEw;}gBgD&WSBhkm=Lt4
zWrYXJ;RTKV4vMI&hYC&fRoS)fqzgm;H<_cWex<M~?B!7CKkvRX?z|3{#WNPSs*_R&
zBse~?MuhFv5obL!@#_<oglUhySYCYp?s(TNmi@Ox&%9z-e(d-|MUIdQ8PoH#i*;7`
z<y4+6s=0eS=fduspPyzh1+3S1kH2qFv+v}R>ytm;*vBODCI8su;K?r}-W>Rp^=X+r
z56cO)3BTNK<Sf4MQe|b7rn1no#+f}Wlh-q?@&4T=@6W)-%xH1@wj}3)l@CO2vEM%Y
zUVfR0`Sitm=f+)`_ljj%?^o^xdsNeyIgYN{6?*0rN70iL4n<4`-kH)F&8wVP7b-X&
zSzctiSY*TL1cyvtUY4bw#Y?wux1RipVOd1nW|`x^7afgJIyHOt!=8uUM^pBMTr(<}
zB4TM`7{M#R=^D^Am4P8VUA=2bP{bRXD_5sFYCLIcWH2>dv}mj8BEgnI*#(bO4&3Er
zaSPsX>db=0hg+8|dm*x+UEzQ@SKy+MOLk$`1H`$0woX*mkaQ@Q;+Wtf`yk-YFZ-@*
ztHS0;L>!nhQO44!VGhHYpj&LWE(BejRH6LSv!Q)~t>BTmM=V-V&n%yraK9CajXP_@
z6mjngOS-%Jnd{SPluuj;bQ3)Axc0d6BJ&Vtj__CiHBN*m-sH52W|<RGF0`2=p^-yl
zHT#=0_lj@2?BQ6jd2#c!_s?_szE75Yaxy4h|Im*gB5drnpYx*cT{`5$5cS_T&0gq2
z(A7gLSXABnd{opKHj6|tP0&}_EuYzUuxQ)Xg>$wslq}d;nJ9Q*4ns=k%EALz9l7de
z$-K9g3$#11^_M-@HKhgyN!FM}r43=L<?H^Z_^kH{cV}PX!}?$jo6@om6_poWFa46n
zq&}Hxo;uTwpsP*a4t~4iu|p=(*N-7ha|?@tL!BU>+`>{H_Ol!hZbUGoZ7z2dJTPsQ
z*q7bEA4<->&)ws6>k13MV?vhFuIdU;ZinB64jSs|_bxrDs84fYm_6%M;>HTaoC^o@
zw<g_r%jU4`L(XBd8}4tu@T<kUx_M1kkd^hz*edkl=f&+UOOzV8MH&wHl$6^osj_u@
z`>jB{!bxpU!*P>*lNi-tMG2lo$EQA-^H2sFIT_pzH;WFqy<he`Biq@smu<p1Kl3L=
ziYk*b><xE`aCR-2nk{*ikxN@EKxN{AyH`cO&WhXLV%;cd*1&MUy!L)V<XIoC^XD#d
zBt%9su3GJ#_(rZZVlCftChi}s7qq`xT&wQ+cTi;Yv>cWViw{eN->|-Yd$MqYr&&Y5
zg<O`C`Z_AR54?0?lvO`b*wJ*P^voU`xi4O|dc1R#SD)lOpmW6jq5JmDv*$6a$zXkR
z|IF^lj4Up_=Eg9V32zwu?EZRB43XNg(=ttJ$I6v5bLV=8Fc_`*FU{X`IK{j*dq-0v
zLkt^p%IRqfH&2chbZ8LaQulLN-Wa_)YUbSoPgkFiIuKyMy84M3TeJ4M4drDe7k)i-
zH<XibzaAjYE$Hy8S7FO*hPU@8+^;mr2z>U6p*Y3dlF_0){@<tR0jsZ0IQ{g-zFO-!
zpO=WrRlQJL6SY<Am7&$FeR+ra4)TR`X(@_bno%2lk;~#XgUY(nLg`)&flh@fC!g7>
zL@z!x?YhqK>wDi^VKg(D;QExA`Lp=cblGi-dtUwL31fbeTIA8~x$wCnhlrO-L62BM
zmR8HJs=!rYvqYYFSg>nFMLjS&Q}KUm$kqog_RY^20&OS6bL^1#!Jfv+=KSWwyB)WC
z19!^`&F%ZP@fQ27z_=j3%9%Be*-1(anb#Su{4R($>~xzT6Y1y2aPAR*{SW4E@9uU#
zpI<NM-Y4T|AaO)AJZ56S{C)fErc9ms(0u<--y@3`EJ&CbChL3KK{{&n%i5EUOPB<h
z_T1$(FW$1%@C8Ge&IzWrq{^>FGVjyVSe0|LnzY*(&YVBr?57?%tF&QTa*s{|s04^I
z{rs<R+xEqKc1p_1`n@O-`cU!Z`9VFlDHpeI*(i7}l4--%U81?oJoyhkExpO%6m{Up
zI|eaRlZJSa`^Nct#k@x*FI~A(hMC!phyT32;EFv<S^aJ?O^7Qm$~HaBQPd|R=?3!A
z%jNTr>2AN%RQmeb!i5VNtG~TDc(9q>&|pG^%7mbmN2cjUE6M%*`Llb=tBj26{}~<R
z_%-s?_DcvquqbRQlj`UebZA(^98(n6aM(6Qe8ZNB-}Kaf`MdmSSdeu<XesAqPSaQZ
ztF9ludsDJ*-_})ABUuC(o@k$3HdEC_L7?U2lfIXXGuE*QFbHt{T(MsK;%rVIbJjO!
zTp5a=EI7e=AhPE3S#yh@PiFp{Al1v}>gxKULs>(kt*s5Tg<sgcPv+o_8xgCfTk7|)
zC@@Ufeomi3(uLvXE0NqaIW75z+8z1-TF$rBo?&Tmiy>23^Gjw?(gT;4c4<*Y6NyLW
zTuX%a#&w<ZGgsN=wxidrW!bV5&$Yj9=)dvsi{XxEPjxS=3VO3QeORz%3qw(5;g#%j
zD&S}ld%|cTz3XhWsIIQWySGQ5obdS5tLEPDFm6H9z3&l=7YXX^?~YWj?30mn@ni5a
zwzK1#e!6wiq)8pmk0u$mwY5EZ7akMC(|)+I`rS_U`~SXe4~&lP-hQu2`|4?5kJ|~-
zQB!zW5?r+(c--N5WKq~OjXk0MKL=Bzf|Qh4ocgin9~Vx{OxSQ~{mDrgTW5Tzdbs`O
zqPXZuf)44@Z>8mq-Vxc*{8;e7u3bhf&5Apkmp%{`IdI!|nlY$YnznMLYoS(@$HhG@
z3hTA2We>2eX7u$+`+cNY<ooCPG}fg{HP)_dR6eG%z@SgqA@c1W*#jc1f0#0!-ii@1
zaKAQ5xZ(1LpEXaOKTpoGs&WwIU=h0Z`R}Lc`;UBleEj3XcKJoScS~Q7tJYn&>(#23
z=dWJBK74Vp`{Dj=!uJ&nEbHfT%Q78g*wwb{LX7MFZ2nEDoyrXh1?IecyG5yit(n_u
z?v$-o8`V;Ut=4oZZ`k~hlSN?lRl&0iA|a~^JRfE#FOD*q$>n!2!89d=YsPWq*Vepj
zoA?U8ZB4hiw0aL~K{?~WrN-t~7fVYed3vlGmNx|(-0I0#mEzBE>F>p`i??R&;G5w1
zSKf8=CQEe&@rJ_>5A>Sf>o^y=R5C}9gXP23@c4&ox8G|z?6^KMqoP70ZL{UO=A@(~
zrFUj^`{#e%uNwP=<$=l1pFdZuS<`ab^mD2(2g`%9-3tRQ7+-k$vEs(YWOg=o_J{M#
zmh>LYum2rAr{>eihsU?;?_%gv{FQmmWk!ygh`7jNuNc?*<z3fW0{QdH%>}p|L*nh<
zFBEbWp5z$6GF^m`<<auS*|U}y%(UTPnKt1p`(cg+7t>lIG}_iodGqbt?VK4hl8%MB
z%p8XfzuKBA?4>c~_1A*4yKWk+d#n{UA^G8*i*b`~dfDV34=~^;4;Np|vEXK++r$ML
zHqKQGP0YM9|7XnJ&Nso4-N3at)c6*=u#0H1N=ikAMD_P~uJ!fytB=2Z`SM_wsCL1p
zlj_O8zrCGs`st4E_o|=Y&A-2|HemJDLix#)pYZP&R`)w{_u19(_|&iYp6Zs27Tw0@
zESTB(<#_)8SD#<gv}lpioD!kTg%3af{P1jc{vk8%y%yiEADF1@9uOGF*y$ql-NtF5
zK+;BwKN{NF%>BpDEzOY6ao;@2@e4o05h(==$7{!r9JqOrab+C;le6+ym0usZ(Jf@E
zIs1a4hdmR=gvpFat_)8<B~6*em0)ynzTTvd20aY(Uf2s>Wz@O&GU1(Eqe~FS$|-f`
zFOr;G%T<e&8?JhqH0f+KDcHlYVEb<A${IVb)vGh*S0`^^{^ezxoqhTB%irb4J~Qx6
z?qLWqTU@K4&am@XXn1VvqD4v(Yr}Tj&9nJ_r+CNjce_6xlg?MU^S(=aokMhV^p(fk
zZs#?7sB~rByR*N({>rxhALai~JY}C7_;7hOW6Yyz(Rl|epU-9A7{RkMrtkmH`Tq}|
zHNP*jj(bal&W;C7+#gP9uYa(pTaSt1MTu2R!9iBgnNU^L)gOO6?ti@h|L^_6^Pd0v
z{r>ph@Au{Z)i<wXpMC!BnN#;K*j+fchLNS?4U69D-m06a1{0Vju+5#T7gNOfx9{>#
z4>P8WuFtLxoUD3g#v9J9V3sI0dc`m=`hfjz#+L4v@mzc3y7vD)+wkf1myGInJ3oBx
zIlG`y^*V=B-0c_Vo3%Un5}L0bSjCW&A&{7))X~T&ziO42P@eYH*B_rQ?mu?_Kp|5^
zz53$M!N!fn8{8EH4(zM_tuX!c#?see$9~WDQ3D-&Rq^xbbj9hD<0gZarwaSqG}{0B
z*bnmYqj%a9Jr*??A3l8e$LIO~d*=Unq8`{dqpgk2#8{*8gh`R$fyg;!w=ykCUI^6K
z$@j@xx9xtvPx|}a^7tR6J7fCd|2z`UnDuq(k9PY%j6o|!<ZHhOy1Bc5e6@Q0qhGJr
z`yc<rI6=_i7?XfU#pPm2o-O$-DeMNj1sx`zZE-MgsGeUT=#X&CIM4Gz4zr5Xr8_g!
z)Y+7D6J&C8=dAm`ctOyC;=K&BSI@fm`qj}B6;1Ch?9^Gv@!-S>6*l(T3onx*4jBBn
z6I{Ymwju04`-FdUqt>>BN$uFPl5^cUy_P0JFB_)C4c8CtP+S#xlc)P|)5eouc3Y<~
zA50Lq|Nr0j!t1f+3sb{<EB*cb58bj^eO2n-w;LOiIa-}8o=yo?>Z^UVa`~ff{e200
zmf2Q+Q_$Dv2Zh<>|A&pH#IO|bEuUAV<!Af#%8d0VpBCMz{eD;Qd~Cr%R?hlD9kaL1
zZ+AR-;yvU2j0ek}n@C)!dOG#9TvC=6%jC|xR)(%KnU1m^Rd~Z9CHh4vGHCC-EzF#3
z6V0EC-<_1jQn=07>p#<z-_Kw1hM%``v7S}_rs1LTyWWP`zQMtkndytJ9n9XCkd?&r
zla*CNSI2eh5-GOTjH_RVU$%~@<i7Cj&Y#<<jC1GenV570L`b}iKJ}zszV%?%fo02l
zb9DI+^z695Wu@N3vZYtAKHy~eP*(1|CdhT)i#H5jt4{p#WAo@zoiP1m;sz;D_x<qH
z=QDgYL=Kr=k7?$&`@!&j-*3GwQMo_1nr2^fnG$yPY4rVHVtlezEDVW;5pi-qn?sZ)
zs+7FxIC|g!gIvuA$2T`OtDj<IVKB?P!_n~N*WEpp#_#t1&NDGFF|cBve$tg;bI+2X
z0|)j9I#_8YbRX@$6vU{d)pF+ie1>JE4G*Ocu34worJBn6I3bVmvf&NE#D|Wh49BxY
z9&j1W6i7{FeNp~7Ktt?svQcY%_L>}*<x?HSlU%tq=RKF~pTVo*^;Z2c<B2jBfd%=j
z%nGZxZF)BM7J@1pqw5@-0-P2K<n4N?w&(A++kubx6_gtmFJ4?IpTF;CTE*>&nd^`5
zd?&-o%KG7F4M*#X`n>nMUh8R0J+)#@Y-y?Kx3{<3x8JMc2F*Oy{dp|^xYzvNfoZzY
zm#m&m%`Fl<pp%qQ!SRpN{)&<5=edtv7(l)6tq}o!&J4>|`RS~*a@Z^9*UXsItM)0v
z+mpfScEhsM8Tt3#zjHSbap_&cc3@5R{VOcZ553QoF$A|<K5%*Nfho0~ix&ybb>?AN
zu!8YP#Syt8y8^LfgB=%cNc`Sq)XVVeSnZ4NUlwniv{x#jq34#oMZ%J;xjW<d)7{xa
zp3fEk=_F*|rZH=EQLh5`(?08W2i)arTh!;*7<v6+T*9Ak5caB0s?mX=(Sd<sg75jo
z-+$I<XlrxlKmPnPATF-YM(S)A!_Ak!m)rm4tpE3U{^8@x0yIQ+6op-TJ*W7bV|KQ-
z-i`-MHUEA-xA=U<ICF0E>nBPLkuJX-tiMdHdh&UagtL04iZq*>^4}>jv9SVSAqxx~
z!;M*^g&m$9N>kt9r+)On0gjq|st-ON`>@P>d-G*y0gXvsf&x<#GEVTXE&KP~!D^wB
zYw==--Y&NiUc-&0CzY2k*J*T{aPHg<CIbVrwukrPJfvTCTQ*;9$SO4T;(jTqd%5*w
z|F#`p_wVFLh!W&r+3{}I>kp6R|4X#<%lB2qF2C%kHT76+&h2fwdva4#RT&m+H@~!X
z(falJf23sd_Wvzg6S0wLdVHPb+PBfs(TAU(6ax+Tc<f?iVfe&-qOH-=+*VEYz{)I<
zgv;C;wuCS&-NX_b`>|GPbJGD0gFC)llC!q(Z*yPrJ|;GHLdMn?Z%P)fTgSu7`f_%@
zFZ<dsro|U!`~C$P_%Sl4gzuSrv%k+rWgbIGdD)^ZyQG>VN&`O{MDSkFzWJJA*@f3j
z4W#aJus!#GdsMW6=k0{F$-)iX&p}7$f;QCV-rkn@`r2BHsxKKwUW2w%vazu}vWu(v
zc=W?IY4bdn%uLO=`oCX46i=Q!*`nk{fQ#+E`|po`K5yR-TGo+e`+o0tIX)SShTre^
z+ov75@cOHp?f3Kb|AZNojvY<2n&ZdV-`{^YYwMwh1r91g3s<e;I(qctXRYE1Tllvb
z&t@>1{^_Mj!P#RUf_*MI%$=(@r?%{o)7umeHwLe-RbOg<B))m<TirdkWYV18r-j1P
z88z0ia2?%JJ~R6Nb3-Y`i!U!+ecI-C{Ot>Qh71#-nm>j1OJ;xB;3M9{+~Bt`c^VVj
zGS-A|_rF+MC&%ATv1+)vtzlt+mUlqJ4F2w;+*_?a{@%G~rDhaE+cJjo^h@ADh!UPM
z1re@`e)`Wk+KxX?yuYs&wA1#S{r?&nyBdk!%YtdA&b9I_UAh!B+6*fD8_z#qym6x-
z=!nT2GwHk?58FPJna$<}#eCV@Tdk$9ueHwSZ*}@{(!Z|BceYvL>1n!#=L-+>njd&u
z_IS_dbI#7r%zZMJP404)ETH;i^C_{mVy1$e9G?0ghvh$P-~X4lonM~Mx|rD^E>7;+
zn#ktd+uI(p+y8J35x)?$ymo=?efz(^Ps%S)+9lZH$+BVf>8X=U7VZn`XFSi~cFa9v
z`SeGw42%ml20HCtVUt|AZL(4u<J;!9KmKJJzn9;Bk)t!LJGpR?ON{gCsRvR%Ijo8o
zR%F^zq${J$SK($Wz@5qU=u_H)?|VhoPLbXbll-CT_`)F9|FcydGu|+~(P+w>eIqK4
zMXFaKHuha5>w=K=?b~-t2S0v%LVwOS`y%O+@8TEgtSr7h{kpOU*TUmhn}2<Jvzjw^
z$6m&H7oVK@c=!Kgi^)MDAuYbM&06<<XJKNDt9q&W=H6cE{lBiR|M2_%f4he(u2z8N
z@|7lXfYKWq8ylz%`*`p7d)(ZoZa$x<edFKX_w|c+?2xGb_NKG?kM{aKLjE=%S?a#;
zzJKs(k>m2q5ARjKKdQU^&Y_C6F>S$2AC^v!JH%iA!?|K_TujkP)rxO7(-&UN3XF~A
z-F=sD^Ua=ScK$~f-Q~fJ{X50yZM`q;R+p2##`i4PAuaeGQ^}kDic^^e4$g<y6lZC*
zynC0JVe*Fiz@w(5D;`-FOs}+tmafitt9<pf;ho#v2VQ9WICNs&lVfh0w{C5^!==W_
zXkpIu;?*ms&#BWFzOFT&rtkmm+0GdmCP@)GaUEN&dU$veE<JBvu!P06N$HAL_QlM%
zN20DqRk24i2|6?%WZfFo^XJct71J&!I6Rd~OFEZe`ruRW%d5eLu8SugNGW3W$T=9O
zA?B<x`QX*7tT#7hIv1x`U%F`Dz+>}bYE=nOS;|s|KM%egR=lnVTMNK1z_T>XW?9h6
zBcKM^#~4pf&TsGU%U83{dh+z?!*kZ}kIXGUX8vv6nl(LE<_v3Mcbh%?ym{w`L)?WA
zTgCM<dS^1Evph)dw{4r9zfaQqZi#T+-`DZZDqUZ)gS4iC4%OV2cem^Rul4^AHS^nb
zSijrBEGsJun$o_!CF`Am;EaZ&i3{IO6`w3I_dtnq!`-`a9Y<RQI%oW!wU~J-+cIqi
z?o+1%f+9J~!^Kmy!(8@UyP<JZd;NviT4y5Wymh#mxy4+5wv6-k&DKh-&*%9umj7GG
ze*fP#J<-)EqDwci)Y$Qdg$pbV4J{}wbK2Ndv)?3a(%b`ESQmuw|6ptEOkA)a=igi7
z3FrL6eV8*C3QEfsRUYSaJMJCItKiU8y-QhUrPYBA3^5LW<ypV}EzWzrliP|<{G?mp
z>}I(+nM@labSw%UFo2SpYv=x*94t(C>VCid@n-Y+B(ZEg*B&!vE!U|UnoHuh$huY<
z-?T9BJZCQVy}}@CyYs5q|DWX>RW7)AVZC{>S5Rp~Z*M`V+x0rbkD{j|B-|Ky!<eTe
zsh;Zc*eE<}R@3#IHkZ||;nTI1vltj1){6NrZ~PiK_dt)7;}6#*vOV25tMw);NIN9O
zhnJ_TFXnr|8X0ggL5<16{%Ntaqu2#TpNVI_`}fJjv>P*hxL5r?)h00c=clJXF3<lr
zWszvA7~AT^#EbR~YbI+3GU;t9JC|#+Xv?y+Wz*Cc)h1i3zKrLpT{^E&eYwl>ZcT=*
zQJinS1y<}8&e82pZaKjh#>P~zj<sj|a(0_WhJ}~7BG&$!5*KZDG2@7V)ZL3r8#W2X
znyG~uocLu@u!rwKVLyAap12E-nw-QMwiT&aA1YURY8iGicx{Q=(YsmcPoLSbrvk+%
zIS<I(<Va^pP~@F>@LAnWwrtsoOUpL=Z9SgSl+rh`$i_&MDI(;Edv0#zH#f$;Vha82
z9WTmL$|I6X82sJ;XJwyG>f?H>l%njhMYP9n;pxbOXByuy^ocdBJLlICqV?g&m!oqM
z4NPSZi1;WqB=xeri=3SB;1$CW?rtA5&Dljv2JY7m&XjUkf4v*D9r4DFLS;2|^^1bb
zn}rq9|E-O3T`!ii^1wWXEA5x#Lc}#>ebmg)*@kcZ@cH;c&znbXoN~T(gCpr0$HJQd
znGZ~}Ur4v7@tiCBWYx4U)%AFS`;j#<r<e_bbrLj8qzvtTt&qP|+WTV0Q`ut`QXCFk
z4ySMHte;@5@`)j3(m&Qk^$r_)y;Pg7TQg42<_XFSJd~>%rE3$ya>3qZ+7_JvhF98O
zH(2P*;P6?{Fn^ZSa~Vr9>2n+o-A9|e^>(tf^T{?{%;=eQ)_gXo8~=X)|9?vB`hH8S
zVatiNtl$1_&lGdUYsw4^+fRy^dg;oo>|<D!qE+F(x8T<t4gH1b|AqCLI41NeL|O}-
zyLhhRP3ZLi@onqx%KfYN`cr>prsdaq21(6dr{ixWMIGExqqpOao=10P)U7Go8QkT)
zFM3@*ePM!p-G3D+sYS2X#?GC)<yBpJ@&>7bgGFhoHa;2}C)|B~HGS0hudVUaVK^$q
zyT{g+gN^BdrL{-%Z`NhYmL3iA=w51YtLNnGx6e-;G_;t^bnRuyj~|cwH<rDPimChg
zRDnb3-Q!mAIFIi|k;x?`B4x9A4?eik)OR?G<$~uui<wIs?rMrQ)X2$8?Q9DaabI-#
zpt(iI$(IiwZqCd(^T=(2icUh0nX<{Jnb~jq3>u&9V^?4eW!AWsaY9Xv-SXCkhWLiI
zF1EDH2VH4KQuCC$drB_dl)TS$?CMQUPa!6QshSB5by5)#fsBrxoO{H$EB`Kevqn3d
zeTMSw2R#fTT&)rN>ug<=1iiey7Y40-WH-etb=UOMQu_OTD4nzWY;uGB_hh@a@+;i8
zH|RcMn`g2)_<)IWgWP$Gws!S^@aa3Ms~5h|{%XK;=|7X$lqnO+6k;zP{htz8Ijyfb
zS%abdcw3_UMt80Qk;xB?G?`X}bw4cWJ7mt*5vsK#-L*klTYBc*1Fc03@jhk8(j`-l
z*nKN4HS}R*cXpI$@99=xkThw^F!?aU$C7b|vOAN7GDGsi@4qizz1sTi+qVw)^73yr
zitq326pr6s>KHip569MX3;nK4zrJ|Fc_-(d2woO9!7pEucI=)V#=GF;6UW-U8fhkt
zzF(&PTJnk^d1<5O?g?v-+~xFmasPm?neeJ3p#ofKJe%*TUDn~Aai)_&O!Q-5Y%JI0
zlfGq*=Y{@zUS;%>J}me#=TJ(QeQ0wg%Y{c9946>HY+W*I?bD+zp2{6At5u~PV`O`t
zC8{f_GZd#t&k<<|4h{w#QtajJeeuSPj%m}TbsV1>9yjxyYEf6;K|Yf(y$eijO~=_)
zq<YF^*y1%>0?huia5Q=3{*`w%ia#*v*s%@`fz~M9wyUoWzsP7<`?RpxQ{KRc!Q<uq
z1HER-TRurHe7`-)(A17^-x{vw=6$X^x8*Fl=#gNuYw;TgDQ(FrMy4eb%8c)*Gk1KS
zDO+r1`0k^_nxKnz(+*}Oy#KAvDAg;$;`rWucEn=E^?NTfOxY~Vm=k2SFxjAb_n~4P
zTZ_vqMzfdCtKtGR8sF{x9yh1%*GqwOl21+N2Yv}^{`yNgQ~21K`NkOxo@?0^TK5I@
z-{1eg+U>W8wDiNA?Cz?4Yt}G`iaO0WE4O7!$cC*)zC1RY6xYX8Wjwj@#V`BtaPcEr
zqG#?ZPdMEj7^LKJ)GN3x%$w^#afwyL{vS$zY8EdNtpE8${|uj6E=$Z!O$Pm48dkgB
zzk1UWv6RW*;s31iDC^*P|5#UWDEt*E_`a~&VXNVErgIaO`R0f;<mTo^Y|oQ@x8reN
ziN30`K?HBa`pEP57?)PD^vf>JWlT0%wvDmHY59eP*&Q=yuHUjz@K|_!@6TCLzHTC$
zycx=jy8ba<6m(d{*rH%lc)2CUZMib*gL1tqiyp79=e3_7!xF&0#rE_kuFL*=vR}V@
zm2`*UlIa!Jxk_IbGp&p~9~``}^0co?l&;TtTdpVKOsb)4=EN_*aL_ELx%>+EL<8}b
z6BB<H7_sijxoK2k6B#vsD$}!j2gH3Ug)0t!v2N&fGv9LSiaSHLim3#D&tbEi#e4mg
zv?aV4(nQzkxqYo?h-8*fWLPfkU=+#_B<RrT$Nqhdl*3jZ-upZHFaBn~^v0Xf-^XX+
z`h1mVTYZl)9m_D*>tYDe=n4#(!rz_x@8kTWUbdfg+}RiH88n1M7Dff}F4jH$yyJO<
zQ9%&HyBiys^`>*ruleM;Yx*R?898cYRt=g<szlh<ZV5h+!ea21$v|J9KWgW+K#_n&
zR}a~nv~)gvxZ?VzO@c@6db+KZNZ2B|Fx173VX2kunY4U1ZU_D&QoMi4s(;-2Tv@Xs
zH7hOCrjzf3fP+DGmaDFq{;5-3Nm5$7Eo2y3(vJMC>5!5N2(#*1ne^-Nn->cvW+!Z#
z{p`Mhdmm4OG1G^Q$K?)B(~aJcdRi>!{ytfzMuywl^ZD(~e}9}j|BuSu(@%L0Cm$~O
zAro*i<c(~|D)+*N94fPZ_DgcGT)b<$M?=top@&r=Uc;p`h?C#ZW$&_!9-9o9Zg{$_
z%@E>XyYTi!pBH1du?^FW%a2_rs5?aZ`j#kjO!j-Aq#2;0=9(~V!ivo9&hP3DQ3nLd
zn(p$rFumY%kelD{70T(>{AOBtMvByo98ghZ{lJHJL4Zb!i;=RDpY_`<J8n;#c1geB
zd>Mx|<5CaF#D^ObyryvYFg-o>(_Jo7C(c8qRiINW-DZ;C!sMK%iealCDsr3%U)NJ%
zryYFYot~SZL-%2(#72QlmuBX@pDFU;xuhn;>C@c`LZXLqzD=5YAT~C@r@t>JL?x2_
zMVi{0ojyv5?-e;Zu6{Yb?5joff%DH7d!6x{d$;CANl+A%0E5;l)(?E*jc0eaMlEAY
zJU>sK*>alM9KnX&<?oNZySw}H-kzT3uV3^%v^mx@Pnh0we)rp?rS+O6T(WjA{xn>)
zo5C>1`x@tg6rF@NrPuDqZRL7)#!SdCQRvui9K^u1`4vNQ#KAr375z64s$8CXfLmJq
zwB#es0|#Dc)P!j(GoGmW`_U$2tI(dGYPO7OLcWJmcpH4noqA)M`+MX!RveMByu_Z)
zlAy!X$iUI$P+xDKm6f$1Z1u$X^XI=yE##U!x0dn6t5=6^WEhI<`^md~_pUn^vc&yW
zUWi!zd3o60@Rs^K@W64!jC&0~dlWdiB_`YMVqCIi8CzUE$Kk`mE7qSsljrWmFi+?(
z&#!v>AMt7Ir;W5Fnm#-@W1PKs-uD@2pGcUpNlrVu=0Ed^*SD^^CbuLTG$=LlUn?`8
zwy~nF*Je6Xnp1qd{5i|#GH-5g=U+ajh->xncQ0NXn4Q0`^WZ_pIYp;5Z*0qz{!vpk
z>Dl9c`(q28+YRjO`go<y5>8Lk6<lvU*AKJ`%<#MI>ouDfBt4jXGSxzxVSe>H%RgV1
z+q?Sv`~TRvYL%AFj|a^+HYU4Eg&))9ux9M-iDi6YC^hl;<cq7Squy{V2wRsrhiO`d
z$%~qwPggu=Ws-Z#_*v3%lbC^_lmo}1=3BRnI9TRr3a7P%d7opk`);DE!_MC}KYvY5
zN{%W^C*O<z6P}7L<DY!8Id=D=)QRm15?B8-E@6nd!=Z5Y*xHA3EfuX2Mqf5o)%E%?
zcVBKw(BO!RORF;zn|$)5XGuxPf%o4xSKV=L=X?05TfZ%8ZJXE9L!fc?udlB^emXtA
z?-TF5(`&ci>jI4yWM5n3SX*oR?aj?*Z~eU@|G(G&7r(b`_ipL%_*&Cbr%x-+c-*<O
z{QbQ(f(>(O*!Tbc_xr}qV)a?GW_<unLx6%X*x$DGvcJ77Xt3hn$Nu^y)tz$=rWiZw
zCYzf-HIow5S<7zo`TwO@9d3!Pwl20G$7&0DEHd6Jhpj%jbAjQBRp3U{vt<o;V`C-n
zGB`P2?K&&V9v&apzwx9Y4=?{k`-o}1&C0VK7TIr>o7@@rOFZHaM?&me4q@S737Idd
z_bwzmZCIkG^!GfQ*G8eAl|Nq;Z`9T)HhAoA|4UGB&j+WPzhAFce7zd}@ud3v2Ol0D
z7F5y`16{xK;e>MkgPZB|k4{u}|8U7$|KZ#1_mBPi`}^Z_`~Q|%zpuyF%QiPR3-)*G
z@3RQ4zqaVGC*zM>+3OeX*dd|6=K~XH%yv!uemT&LW?aoj*PI(082Ro06zrOQLNX|j
z`GuL(ME&eXOBl{Pf9f2%&}n*aorwFIu*1n_$7^&~zhaoYwP9v9(_B`j2|l8eOdFJI
zYiCHQzmEJ|`7_{ThykCW0Gp7k!5v<ov+=^GOWWGjAC&YtE$#AqYn;o#D0ZHCf|9*G
zf7aHDe{KTXIrnhcy8ZesC?T6#%A2**DxGyR!<sN{(7@6C|MPB!sCU)>|9w9rJNvM&
z`CXB^bvt)TKA%&}_wUp6Ba`d+WGomqM)bU|`@Z|(^K%xDdFGVgtNh$`Jf~%{W<sY+
zlc;u>gI2GcQ~g=f>kr=TejoS8wQxd!2FvEdbA%Wp3J&re__n?Bod2@PV%1@5{1!Sd
z-zxn2%Il2W_^{~im7SbF+S>xw1i0*Rt75$LTI-2Tp7H{#`4{!nW@~D(uG#m1N#K3T
zJ_Z#IelC|J5znO`1XxbZp3OL+G{$YV;PTAJ*1RqODy&?p4aa$=m@mz{*xhjQNn=oC
z)1pN$*4ObnI@m53%d!)TW?(Y@I#=54%8~mgyc@z7x^MhrT*1L4x_0fFx$(-E8#V~v
zSaSc!EyL+teC^D$&GXxw79Kb^*ZT1J_xJb9FXn8i3Jn!KXFvZ>p0S^MY51B5!Hs7>
zJw3fK|Ng#~=kk)0j-{ohTwF@A+FPP@|9xFw@0$Dn>-BhL0S<?iAx>+<nvXwDIir(l
zp~<j4?{3%c_xt6|X7d*9w0UGY|2(_yS;5qs=Ni%(76x!!O)~p^=Y-k>p}$rOt~2-S
zJ~=yn&1e1|1qq&o%a-+A{d~SX?BE%01ATk>)Y8%q0xnY+u4Ekf@!_zJ=kp2<2Os;U
z<gZbn#WZub=>3^<JEJ9HG2=&frq|au|K1nnvud^X#Odr`zVbRR2|Ac;*3Jqlg6z&Z
zu3_8bBF1sxhv{w~<p$<?j4aETR!ns>pRz<qYu9Xn?VKxaN^E0H3T1dE<v8ik+p@=Z
ziqE$?Ej-Z3%&wI6bzbE&NsGDXcKlu!yW32Mp}p<IC*Fw~MqROCVQj0f&MM%2eQoXG
zZvA~7{`P-GUSB)QBJk<cr$fi*p8a|~p1*--TZW0$o4dQkXPf8Gd#-<0#zK>!`Jh5p
zcJ{{N=YDfauSE*3xBdNQ^NQ8059il?mS%8>jg{T^eee6FiBn%5Pce5?4OZ0G{}|(=
z=JV_C2VOp>OE-9G!kp_ShOO({x%T3VwkTb;?&Zr{{T3d6e&l)2w}}}h9|TxdU2}Eg
z-Moy=z=D(KJCo8c^Mc7|TiUwVo_s!W?$^qXg*@NC`YvziPb*<D(C2>`vM^$8TX`5~
zL)f~b8}B8b;nN69Z<Q=@63%E^VEdO{;r0J3Mqd}1J7;Vas`>Xb;Zd)RTEflmi*p)o
zIOqmH?)b^E`uLf$J#qS=p<R!qmoz@IPuN;kGIQ1}riK;2<Kp7vnhq*BEeyC*{m9q+
zZp-wzD$ew|rDEr7zsHD(i9NcpG5N*2cWrssSmrESruOB_mj$a<aUDz$09`^>_v5hq
zBkTJ=`Fh-xQ;Z_dJWiLIBhqlZU%vhF%a+S8k6c{rzBq3C&72>Py7d_tUSD4yzlmwW
zhNTObZ=^VRrmC{2sy0M8yV(kH960LtpDBgw+0XOy(zp2AXiH=rs4<XW>fe6CYnpFc
zHG?Ck!V>$R33-3#w<{><=({(1%-NXyAZ_tQj}t<yQ?(x5%6=NP=TB-$c!krES!)Cu
zQck*+uoRqmdg#ap1DCH~zw}RS`ju>zu~o?Ce@*qHUK<vLYZE>%h!ks(+R0XL`zbuE
zf9Bhm^1G!QqSo$s+-IFs_Hy6HW6~1x{qf1#(@$?qJj}+>kYv?uY-A*4Xp@wZ!cw%;
zCedNZh7AJ$e_h`XE|@=`w|DpS<gEM9EdSsjyS$5m1W&%Y2v=aVx7)VQpFeM``kH0)
z@5f_{pHC)#e7Su7qeI;KDc|@H1X^e^?Ek*^y{=?n`Hv5YHa{*Xf7tb+d~48>L(CJh
zm>3v5Oj1}3_`2^hI4zvCGNEjS<Xd5X2Cb>84?b7Ecq@A@;=DD(lhULK|5zWHH+=ct
z&!BL5#mpWz=WFHj)`Ts7zE|>d`dX!vA{(COP7B}hV}?)OoT^nuuPXT+7p&PPw#Ras
zc&CB&nSjt05izp1CA%t*9rWd4Ud-pPq{(IVQHImTPfa)7u}N6==Eg?m>}zWdu8ZBh
zAV8zw^I3EEJ$3hMzaM<qQO_T<zpgfdA?VPWy?bR}UtiCkpKKs;XuWFF`RAYo7@*~H
z3<sVTJ#6N;JHX6uGofJrqen>$2aX&$vgi2;5erR*=|WGRKF!FCZTrq|{9V%crVnTd
zdDwMfMTVoVTIL>5o6Np^-YyH}1!;>{1sr^}HL0X%$~O+1jZwU(7djipD@!}t%+zI&
zyasN3gl^aR^FMDgXHqYl+GJ_1sTmi8f9EU?>;Cxjd9%RWWlhgtE<b!eJ4GsDZ`hAx
zwHlf_3(E~wu^Alh6le4~#?-b!I3jNEoV80Yx-Att{7~ZPhYu{LP9^m$_%fs6l2$|f
zluaTVu4cE^AL@V9loZxKcP(gG{l=C|VHrO5yuDw;JeFSSP@BMSzoh=Z_1`a-L2IIF
ze}8LbeQ@D|z`eTPxqsfI+jHkXFR}W#dH!FX<#WrV%HG}*{TyL8pZ|Jnx$LP^rwXoy
zhPTfD|K+m(#-yWN8(uIsfO^lauCAQNucS#?GR{bgijLm+`c?LZ_m<CeU#QLIoW5?~
zl&fC@iW3+oWUk-$L*A$9L&EXCw6OF3?VA=EO_@IB@S_b2B0b;#dGu21Kt#aAMVrs9
z>i${f_Q2PPflu<|+^hFF|J$qn^DV4-WW?L+)+8SHq9J0d)*`kIOE$1fUF0?6joO+O
zk%IpjHlJ*gIuO8NFgy7=gVEam%nY0F_N>+3zG<t?EsoY2jj5^%9Q<MHrnu)D%>Bp8
z&>6<vf3xSp6_HO7vy?)EBA8rfGPTS-uqn&zdC!v0LjHz;qTk0d1$vIJ-F}a2_uam`
zyUU$*#FB4s%kA->Ie&gXsE!JcEfxLs`}f5gH#)-ODp^BALwEdowfgXFUVi@M_xJWn
zNK1DMG?d>h6@OD^y(dopUiEuhkEKB}HWdbojDIX_mpgQ@nSEp7V>c5MlLsdzD*yO$
z+5h8*!~D)Gd-@inYgsbRIJiWMHO5#rOa1jcAy<aW!OR>J_8&T1W?aj-A}o2wZtG{g
z4vSAR={xW<hRi>gF@1%U!(zeS>2b5fvge05a8^(BV%>kY&vSnNn%tu$>K`Ud+{Ykd
zI>G!@A%DP(ng7lH{#8D4`m}RsXi1j+OihKf_L-%^Rl5Sd&fUnmKvRdITa@cVch`fr
z@6u!*`c(XT>GxobK!d;U{_T?={`b_8Q5E8>``8`t;&X1t`+dIyf`gm4Z8OWcxk>fZ
zq*lK0xJuQm?Cg*I^?#IYwmxo?&g)pgx#Zm5tgEX!YO}Mm3*X!@d{JTrnohd^@7wmp
zuY}(3|6jKzcDGn=Ztjb>Z;u}9mHv1_xqpM*Ila42SQ6TdtSq}2&ojLCRR}a~h~pOE
zVk)-!`{$o05AV;*VwyprD;#dTbWiDeTJ%I*^x*Bw%pd0%+GTBJnO|#m;1id)BtPSp
z7|-hB`#boZ4?7FmE8I~NmSn6s-W$4Fg!9`u9uq0UwzfYrI5-1zrXNl=bKcgoC((FY
z(@A|6uhl2((~qwDx&669XVCAw$(*Lr=9lck6eJwhuQt~;Z8*@gqrdaEOI^9I^0f?)
zYGpIl1wM!O^i5g)$Dq`1g;1x;vi$cs!p~DIU$5D`D8?yGS*$yG-tS+p*Yn@reZ+Zf
z7-)G@^aHM){$)F*^b|Ry8@&Qm|4OMzf!0aJp9)b~utVs<N6+esJD;n2I7cotu-&hC
z#i+EXSHaNjkm{b9DO^0+48CQ;Q<R?i@CIwRTx-lUDSUmzsP|D4qexehK#Te^QJ!S|
z?L7X>>bur~TK+5>j^Av4)RYu5<<fhr^vNy4HEFI4jgs6NW+y8dpPgVUVlr?xyy?5f
z{eN3^^~Cr9fy`+#>b!IECN7v{*v-K7F`s1#!<h#nAC~ZcxXm!J>ziJ2Iz#`L@5~IR
zva&ACx|J@i6{;~Wn{~2}`UZ{7(vFW}uLl@#tUr2a1>1xT!kOLw7>%!+sui;=h*;cd
z&297Y^XcNb2P}=|_Xss~x*gRqeb)COiMf1@-vJ9IgNX~@BspAVFmhZIc3AeY+k&v}
z#LYh+e)iq8WtZzQXNIF(4i5X3FQ%9~>dxPJ?aEep+1ZC4EYR0h0<SWEXOpqjXKoCO
zL8GqF_0I2$bC;~=-?P*H&$EL${_%h1CoIS_7g2HlcGi#a_|H4~FaB(bVKH!jHaU>#
z1E>eHDfRS*^7nB+{{Ab`S6@3LXITdapY)M8EIp4|GmMrVXP)2`I<ZAOVUCAG;YNn3
zQ&nf)=9tvN+H+Ix<wLitbwVxdMv;bI-Y<V2ER@s=Qkf;p7!tbT!rM1)8b=oVHar}B
z;A7pEqkkTn^QW~-YR&9gI@Pe<i_txH-^992aXV9%1sjKICLHoJsQ&-t#6d$NF9xlt
zUO)cU-KluoyJGFyqi?t0?`v%2(ZA<EDP&1Qa#dreX@j~|=&@Fj4Yf!3?(gXTX4jd=
zA~~1sn}DDozttJjk4w`SX8XMBna^M}`=;Q5o2Ct+NtgB)9XR~pxANiTjYnoPzftU%
zc}#znK$+57!2`2q8MQbm^6>Py?0aD7_g`Yx%aYFU-@6xl_Rc!-*|-wssCh-FG!;0Q
z=FXk_<Ldgl)^q3l_I$gQ{W2~r%HURyrYEDjXj6BxJHzF<Ok!Lu0aG+3Tp5M$a-8r8
zY%^=B@aaioV7@GPAW~4~d<lEOuJzit12)flevRST)29pf?U@%T61j$LPnycxnbX|d
z+?ge0z8n?#?j!Bc@Pgx0(&XvxQcmu!Z|_e0TF;;mw9?>JNz$R$sUQDT2AsZf^D^h0
zWY0-~OcR`zUv6!;im!gV^<~_-MZ#RI4mUcEdNUqh%jlCocSh8*v@0A+VXHmucTAkP
z;<}MFQ$~^u;}#2DLGyzCn>-u6rkct%h=i<-h-~J1EXRM$*7$maYOvvIW!<%E*=K5+
z-{_kh6=-2Es(f?B&Xlq3;>Sy%@jbO4E&`7?AJErw$}BBiCv4%~XIT)$AZJ;`0=g+M
z{`1e89pCR&i&whdNxERoA=lsT6{x!Uc<)Rmv6Uxx&Js4ho}6)_Kf$17mDV?%j7g56
z2j8%r6XyyHij-U~Y|*UTV7N%Gv*6bp2}x<k*q>*f2(Q1%Gto=b+;_&xD_5o{O7I+f
zHpeB?*Vlz*Mxkt`T)#=nxdUz!T;|^O@m-+KBrNfPXUSGJfsV@@k2?QGdUz^(fSlL{
z>Xbj79-nl2nr@)dg_k9d<`kbhxcmLS+4EWpStj@X{k7k7K7ZY8-6)1n-6wX=+PtXY
z<+}fi15VF$WoXO{zF{%<fTT3z7omohI+Gi33>LdZF+18x^3Iwy<G_gn4q<K#pFcJ1
z+GRB3tenTQnCfGoEf3<78LY`hm5;8KRY|xp==yOVaWXt|=*vF;q<<ORpOZZ%acR$p
zQ7`D@X`jplYP}x4aU-II<IVf`$7iO`>s+`{@y*@c=4Z8i^jB_Z_$a{ACCbIol^oG|
zW+n3zuelPJMGOS~yDhlbk!W`Oh1L_ReU1te3|`q8?~S(CW$)N6-I`>`<)S3uQnPTv
z$`v6=GtS;yq4y!h>ZI{iF15In@=NdA>oYX6to#lo-}K4!|Ibu-X2Ihr&K*}@#c)9*
zG%O_K!G(p+GiJ>?G)*@ebU9_togIRem6aAXKMYE&Vs}lS5f*fnQO2BC<)T{&lW+_B
z)~%^)=GjY{81a7QNSGtdI903XmDUrhJmpM=x$gfL+gv}?EWUOvCu}Xis{hhbpOTZ3
zxJpZvzFnW`CMD&vAtIuS;n>Q~r&b@8cE@d&Tzd8D34NU<^*YkOjZaKg^kVSqo6z=R
zW6*&@rT^TDpm~Cq1wjl<Pk0VCv-39{f1LRB)m6}r&i{YE2gb(EeYbS!+>k#^{x4X~
z)R{8OssrNBGcwLNB3`gZ+VRdhr**>1pJ@sfD>oQ_t(UuUy?erZ`Q(Tkw#7l6i5rjf
zF&KSkI^&}~qrx}(q)Ee!H+KXYw5D>@)+*1K!!yZ$hwqaA^6?T|bG6naTro0T6Q})0
z*!%WmGxukQBpD?*SPaa}#6Ajeu>AOa|37%t@ad_k0$i;U($a^I9C6t-eRf!oB13W+
zL-3i-stBF96(KMEg|AJ&e%St9`{n0L_WCDj&)`|Z?6ZiuVja7JDC3!9U-TW^7|y2U
zhp-q}>N}K%xiU=N*r1rh@>;SZWrA0CK#-C{{`-=(6;0=xTox;;AKVb}I4~-LD{^H|
zp_r08-?{^mj1{MKw>xNvxY?!{N%G0t_3W+w-ZuaCp2}j-T%lY)yV_#GMuxwJDJwT5
zcvL9QFy=d#^R2*%;o0X;f$@RoSMaG{>{U><Zj>xzV7@5V5ZBGRsI6_yEJhpYsa`H_
z3|F%%bj4blQjTa?>O1gS<|bv?n0EUzhOL%wbTCM}>89q+!1(Fbth1NxZwa{^_Fiu6
ze&tN|HjiaIsvy_-e`nGtdw;Lj_?$)awQXE%#@aj2&CcJ~DgW<7yTr%Kvx{xyB#t+v
zD<t)4OIIwr++Zk}&9I)8gH@1;|L)zx0V{U|s=L)Pt`A+ibZc#<FRxQ@u!N)p$9<7Q
z$1in!yc)hOM8~+a!l&Wg?VhsEr;IE9pDRzOy2`va?$jry%lwhdFI)>#RX=fa8Qi(d
z9O%s4Fw^S5<*myvTSqLMQB$GY5HkNz=;rp5Pu!fFIc(xevhF7vIqsZxFI~OHrtb;^
zlY=w!%zNw;ejE>olXKza{V?OK#@dDV4NT=h+kIy8q_aGjWtzPq?d+@){p5=~-)uTv
z@JVxd^5>mj7R^fAEy*>J$;q)~?rEnFQ92*38NH`C#Mv2K;$Ph_!ZCH~%dZSe7Niwj
zQtdyk{QS@?A48S}Ec*NJoctyf+<p7R2`06P><W$&8&bQqSi61nO-)m0%$U)1_8I^0
zgRQIyL30mW7W~*F*zj@px8$mNwF57UlTvC}zCQh$qnqzILGVB(;|oQGr<#S^MOTM>
zn00o=%?*uPKO6u3cXDF0cYzw~oA2u39<$%n&FngPuI}&s8J9af=kup--TKjd*1FnF
z5qmN+1Qh#~Yne`(G##1EIj7LHp)v3ho14%7zXsQt4J<4>C;t1F$$#L@EM}jH^XIqU
zy0uACdq(7SJ5U04Gi_2a`kt1>l)GtWfcjeQ{q>i4uRdT-xYwo;=*+xFjC=L-@Y7dz
zawPQiv>G#gShxG#q5J>;mAn0}`FK=($E#JVgElMlO`60u;pG+%{|OJgYj^#gxaR+3
zw_oBOm$=j#CBGavz;WytQ;x3w)(Q>>4Q8$v<tgXa%FDic*|=bf$Q~iVs_J&j#1C`1
zR#+X_X*c0yh3B!^{bxfTxib6>({?(j;5EhT*YQUIf8`xae^fBEoUlC0DYfW`mT2Vv
z(@Ij2=eX1aYinyW^74*7pI<+3Q}Lho|NrT?wY3G6{mE%FW(rt;{qgSmfA!Yw{T5{*
z)7NsluebN%yy|xcUoM~Dw`$cY*C<7E4_9W6t1J^Hyj;<K^Gq*a0#|Pg^PyvXk|mLm
zj47KQo!Qvrxrlkj2G@P{EBGF~%hUJr<_?I9JMvA-l2KLUS=aw1ED3FujK{hecKNDp
zdN<wCV!rp+`U7i3KAd2<c_UQnzM77x;DHz}3&Y8iC%<^{!ozc!o&d)KP<LhB?srx*
zBE`OWv!1)c09tPuu=?tbm&;~@dN|#ByEtxd%WV!@?OIxD`lihKOqwyDoK1&#Tm@r|
zoqWITH;HvSpUo=KuMIT3>9eEYY3mv}<HW!6tr5&TwU)VzhZk}zh=EQv$oU$lY;<cr
zXK^u2i}%i@po7nhf}MqA4;1?zvE6LLu-Wjhx8qVS)o7E9>Tfqce3shDcK2MK59{&?
z=T9#$Hwav|wBhFF2G64sr&=#uaBy4KtfyR&B--#JDQrp5Mm>h?rCVok_#|XhaCB{Y
zlj--w%HQ^@NZ!7mX+6EYORF^{dDE2|7z*C)e7<P!UfF*8e-<@%@_9QRvgO>^z?ijF
z3N+`VxBpMk9E(Dx@;im>K5CaI3D-MhWii;Mef}fpz-h@mRa?wJ<WiDm7kAgi=dTv;
z^<T7e!IK*scsd!XINiS1JCv~8v_8#jAg!CAp`m|ZXWE4>BUY{-tS?HxUb2s1b7fFh
zZ+`J!zVqiy-;959?CX{`JpGg;BJ$*Ls-5Bc{)GiB6I}HV)Wq4nIz2NoP`4C56#wtL
zr~KpU`@iKlnhqRnW{-@yd8yf0(1FWte*fLw<;maQ-Q{3w-f;VEfrX4fr%Ql_h=9tf
z;Akd+vZk;43G0tCy>0#MBDy@AVP_JPt+ZCJ`R>i8f=Rt>%FN6hJ-v<bA~QcN(Q!6n
z;%Cg*W_0Ulim_`1M<oZ-)a+|2IU*<6PDnZMAJG#1Q)aDJYscYr!mli}l}l|lC$H$|
zKOBoRR<o<MH5!Ts9Lc>sXWqQTDbu(VCc5-jeV*YnK{x)~i;9?;%r>*z*aY2v^({`C
z_x|XmS6M8}mpzb|aw<$!&3?Z8(t+2euOqF~wmmAa*iiX7O+$q1&7GabfByXY``ge;
z>OR-nRjat3&#$lh@xQyfJ1{1ur;(9O?VaVK2Xh$a@b({Xc3OBs>;C@M2NHz`?BBVs
zHF4aYCsgs$h2dyc!V-Dry?TC28yaUiy)pipe(Bb}1#5T?b#Z|P`E_*#*RKpw+Vk1Z
zUu)V)JGnH$0|6Q=-G_x{GO2OA*#B8pK)!lIrm!vJ+|CITWA%SHDRzl+Rd6Wj)UA;I
zanoY<y@Q{)8#YB5aYY=-eZ9&>uzLGRmbcq-xAcp0uw8ik=3xknfP($zU_Rvq-fxs=
zAAh`X%{o50%`-z8XS`-v)_(i#v7OK7akn}(GPCnJXw2DY1iDt|LCLZCFSeAuy~V*e
zqgmEMm!a6j$#v%sn=<{`*ONN)nS2#B95-xWGEL<>SHTdZ65QdtwDCFDfu3##BY}p$
z^Xi^FecI~2fbp`gLYC>7XOC}e?T$V)&-c}<QwCO24TlZA`j|~-A7(OG=_as>Z^NY9
zOcOTccCiNYACODuZ((&h;gy=B+b=35<s$IoY(vHMJ-54-zh+o{ZEf<~KT<o{=3e9Z
z%paSAGHA`Pe*eF!Sz+6@JnUiE^YvQv$0w8hFWoA8e5|+P_uK8kdz9Wy?E1BzbG>+S
zp1I4{&(gd5#I8KPvdj?V{1vHLH7S2OF4|2|{1D^8ID^r&VKHCACI4m0nMs>wE?5<y
znE#8(ueX1)Tm#5A{Fc*ir3>55ZwEE2edK}|&V6FKa>DdS&ySv)jK)j&4CXN`S!X+0
zZ9<5Jz=lRIRkxQR`fK}sghU?P^Yv`>8ad<Jpe6JPTcZk(%a*%z+A~x<?lm{CldIpe
zC`Ru%n;7q&;t2(AkmZ!c#l{Q^_V1VHxB0*zSNG%LhqGJ^Zf<TLF3<mGvZyRUbD|da
z456h$KU*)FIu#fCg+5gI%CY)+I`dYa-u*S7#NB?M$z@xRks$!;*j&8G(BgEi#%9q+
zp%ke}jwTkX7>^`5P7LYNbTrH{tH0wBxDC|HH`*C!>&~z$HS5j)8vD)7sU4DAZoWDA
z>FGs5>;9WPPMs{QO24kpS<Ms>8_(i7e{z_KjcAyG=gdxh!?HIw8cnmWC0t(@3)<B1
z^Vw|Wxc%?<{T8~le{KAJJ9UO&hV*v@(&l+bj`d12GVK5RHXk$qcc<jCZ{TfN+bR*z
zZr63OpWA<ncfVe@n-6q65(^XKw*32jpjGv%&kb*%4LBLHMsD(_#>LL>H^`g~z0=*N
zI{DD#3=;!63xTgSnJXEdK6NT7ufBLC<lHr(o9&6e#5=wfd=_9il4YtRrmv;dqM>>6
z9h-Kq8&A`R1)*!(K5o69HgCGB;rY-tjKAzsDqG(qZ>-o@n*C*k!>e1yjorKo3>RXa
zw%!im$vpT6RJ<oXxa=QkyML8at6Vz2vGzjMW2)0*Kr7l0J}h`}Ejqt7M5~wMNzD(%
z@AlrH#hVXubi}+}p5&W>{5{XM`ooLG{d%8PB^94ko&I2Ic-%qI;U=A(oHid0FmJg1
zw&K;w<q`JNZzdjNlij_)DPyLC|K(Ku<10Vqg`GdorZtl*Y`y5>$&0t7tEhisS^SD&
zr!K=;&&UI7*2G#CcSJH7++JMIVEOuH$|r{!uM(C5$mW?Y?yi@zIaMY~*E`E|Gb`)Q
zHEs~L@U52e)=utc>y(}Qt!NDw%faXBWoF*4ECF$9?u`2x{=Tcb<;N0psL`**VCt29
zMkdC${(-!AH}CknySo*|x;OSZ3SY|MleKEu|L^Pi4Y%JiG~EC5%p4T+pmyZ9n<le&
z78L|Dn3<YB{CHg6y}G*ELf7Zxt?c!R5<JT?Qzx=CJIYuTFxdaP*#F_fVSZ)>>*@1r
zzummTalpi#VgEb5qpe%-Nbd|jq3<$v2Ukn4Lw2e5+FGHz92(~>{3fTce0UTpe%^{j
zli{}Iv$r#}Or#9?WH&jiiIY}j@aFPX(4N}3K{z68Z_mAhN2Cs9GdejoEMxqcWNa$x
z<bS>(hSB4DyF6>6dco0M+Bc%)vO6yJ=k@c5+8+KqYi4(-Rz-wZ1H*-Yiwv6&&zZ>d
z!7}Hl#iY}3?zA0jS?{eP^yiWI{)Vh;w$Jwce&_7#%X{nAtqrNC#Y99z4D9kfJvpa%
zsZQ}yopyeck(S=FpUisf41HV&=319O0u4L2ipO<y>+h4e|LfXz0~3=Lf4iS7>-T<>
z%G>|<TZz6P18AqNq5y}>8RdOnE_r|a^ZESYw`I;siPyu=KHA_Ax-jYM47sL;S!vaO
z1)BvHUH%nmYahKLHEYHjwO>pd_Q@sZnXB!&x58>gPX^0J0f)0Md&*|MR(z?*ab<4p
zw@IB0tFESS?O3ypZ?c{Iu{nMsQzr+;Wi2zwWsF$F^669KM7sq&v(5kh`zOf3Vxu8)
z(fnwNRpQPlW{&le^8!RUlKy3yrEc9iLrS{&ewy>fm~*#;q_m_G3L^^Kl9RNh^gbz<
zEO~Q7sFS7qer@@c&l^wep0T0sZ`GRk`JZEBH0JzysWs8#!#V5s3144bt@v`$z3`%|
z_`_M*>ke}3?`fF-|Ic&KX!fPOE(`}gK0eOK@O86Q#>#lBw{PFBnRoitRwV(R1yMrv
z*HVoxY;EFTbN;bLSN>0f^o%bXcd?lToSu1=@tL^TBA1mtlB`RPwG~R~J4Q{skYZ!d
zSLa{<L?)rBA!6yQZ(XPB7*|~MxNz6DCn3)6R94oaO9y(^CRp6#m~?@u&GCsm!yn-~
z9$x;9|CpzU?h*45xq4~V!@1Mv_iy_3t0Vh7+bS;6GknIYkDr;Sd==EgcW`!Q{`c$p
z{zK0{Kb)PvkI_+J!|k^}p6b_k{;A0mxfN8*@$=722d%I7JELyR^;18SR{Z1Q_1oPm
zS2`Rjo++DlW%~8Y^UA%&`5hg64s$J9pU+}b#~2Xhx@@0?n^D@DMQv>}UMjp>-r)Si
zG+_dh+3m9v#Jm;7&bfGK@H+%)q||dos0ll1JXyRv-Qo?a$HIx~mpKmQGG>@nKjLy&
zrkSw$E>Go38P(Q1pBPvfDs&%sh8WDev&C$BhRGUk2Q8)<%I<0hPl|jva)jmIXZ!!c
zx3}dU-j;j&!Y!|5Ut{#d^LD>Ai>dv3^<m$`l1(|1Gxat_trhTHF8KTRNs*U#ZXLY|
zY9F2YVbp*8@bUMuM|#cgNfgT`pXk_lA>z*U$%^$gGFt1!|KDfkS2*IWqr=YDqM<Qi
zakfT-d3~*P-|rW{&+D?uF65ixoYu2XxPH!sm?>t`eYPJMY>Ia^zWwGTV;gn!)qd02
z9iMA|Osx{K|8-J7v)}YB=T`;$Df0hjS4^H9aQp3!$NT?F$JZ`BysvitgRj@sgLb^~
zu(GmBFq<v@_x_Fr3*^l2*YJn&^F2EK|Cj!b<>{T<+HWOtMoR3h*P9&u!2Xj)Txrdm
zRZsOg^!H6jN@?kr&hPo+bC#QJ;oJAe@Alg?Y0ml@K5YUkN7Ll_owl>qfBYAI`h(|l
z37Nk1=Xc}oU2oTytKwK!elIbXH+G@k7WUhPkKIrH{VijAvDH-id}^+(WzmJk$xI)5
z&F>umEzEfx|KI9S<;svQP>KKLg7X}KhSlNg-QwcpzP-QS56S@y4d(Z2glp{Nr*gXS
z9@VNk>nzuDG$k=xr$^aMLrpZmD|!Dso<0BST3nPu!p_eRlaqPktoHce`RUHF2b=fy
z>@D4J@W&4eza9P#k)HLjtzN2J&5j(;|IF?_TKVDk&j5{82Oe)Ux0t8<>T~r2KF@%Y
z5AxrB{pw_=*S=}a9rgMQj)j+kPE0ZV@U!B=ORa#29ToMjA3RXt;^uz5?|yJ=%sJ<{
zI99IJs{)>UUYPOg&*I06Grn(eUb$fZyv`=6E1%dFh!niu>|kgb+OcX?z?J=m=bt*Q
zSin#u_3XXK-F<l)$3!1~=MR6N++Z|MzNss#M^1a$*E*q)@aE@bizgiY9+#lhpg%WW
z?Qfml>#dE`H%~aZ@y4Bhv-c|gzfsZQeW&z#?849I?d_js*Z;nK--(x(w|n;jmNjvE
ztyDy~oc-<pmb~axpU1(;(sbe3+1bMHj4drCrDSD!?fd4w;JLa=+By91^W4JkI}7jk
zF0AIibNbb-+wm2OTmHY<oS9pFJ+|F>`<)^UkzWte7hb6TufO_rLUW#b`HCm(sy*L+
z{=ZrM`N6SEzutY<j{Kx_`<CkaX*wsfZ{L0Uvb1VuUfQfiwZw)~-b^tXGZ-e%e$@7q
zby5|xbHcqAZpDy8zIxuF&(a#E>rS5DGP5N&tZG+vRbl?N+pELgZ!0^wX-~$^`Z?2b
zBPW&0{q(TfHs610_p8Olee)cxtnPn~-nZZS{=c$6t>5>Vzs<gS^?q0MT06aI$84Sd
zYs>xL{^h#6n%)0D&mYgP|M&Uzf3yFO#6QZ<wGx$=|9<T0r~mD*Mbn<f|9cw$=zZ1o
z-CY0n{r|gvzu15I|Br+I{Nt|^_`khd{QCB2F`bXE{;!_(Cgt&ex&Hr8c#dm7={qi8
zZ})GpJnzz+@;#rt{_JdK?>zT)=KNZ<f79*%d#{^zOm^PIia+zGeEj`Aws7sY|EZ-X
zPMoh3`+t4=zNwc}&-_Sxl=?qC(nhTNY001K`~EKe5nuDR`eWc}mX90le;(ETDF5e=
zx#eE{R{NePwMX$kuYKqK6z6?f`{Vu}x4u8xvxZTGtF^#tZf1P3g^WO&XSmoT^LrKG
zEmN;nF8}b-zg|k+f8LSxbzfKK_6v5pXz1(5|JT;mKK-J4#({U+itjV}7;s<7`nq_j
zE1yTH!+~=zt#&MMyx4H{gqB#-o7}8zo0~4aUb^9S<t<K`4aW1C8KbQ&gnb!)FJ-o1
zH0C{W{)a=}D#n~J)8x!j&UZ)8T;>RR@N(;f1M?2vQxE5ss4HWzW?0ErwO7RNxscPs
zt!vtIWLZzJZVgiVWG;T=o>;5XL*YMxL9;FD{#fMQ-`9J3y1sgDe020-`@fg%A1-W{
z)4FsjXrhP8j@sX5VPRn#_U!5Lp01~A+FIahXTwk%roEa?fI(V}JIFTK>5Op;lVXXM
zY@qt`kmaW>#7z`MDm)Jytl?u>BHVE4E8l~?_ZcQB81lMoJIWEGBC;^>qQ^B(ovX~<
z#tu5WUuc+YjF2g-R#>asbwBUEHPeNB_LM3Qm82_ILN>i(nI_4@VIk8|{6bw@faAiN
zoMp-nHFk5waUJLu*MDUDzLNjmw{6=Wu3SFvQ272|p?kjXecu|j_Sl;@I{%*K|66v$
zTgRgEBg2-cNdD&g0u6t9t0t5&oi4G`v7Fn{63qRdm(6nZY|p?Cw~M<N^1d<fSjbFx
zS@QcBlNu<5+gJUnatROLxJC1_Lk?^3I))=t9SV&2weLzA8+U7H3NF}Ywl%w4-;JS>
zcmDC5kQE^Up&<$urbk}}eaW(wk-Np|bJO-i5ChYJ{r_I?f21A%lM58k`E{RXzj*)t
zxb?k{d|$qQU%Yqk-W#X2H9j|1x;zeiXUh<IjyX22FQKgLV<STj+q5|jEw$TI7G79=
zqHR<6>Qw;?LzE0ATHWh=dv=Kii%f&h`MU1~4EI#^OIG#Hu6y9fGC}a$9jR%bCFlBa
zZMW_TuxNX=Y}pc%4UWkQ-<hVos?6+8*=#uRZpl>DCCLx=c*p7J>3=Fd<$8cI#Q1)8
zb7SolJNe9nxnAzd4O3!S^H~>os2qB3_ucZ#*RKcPmVvhJ*#A7~pI|ie+V`J#-`9m7
z5f$T`eY#D}Rd~5v!^aGf#!k*K&4k^y3{zJzg@z_MgfM!T?Ai13<<%!?Yl7zLd9tWH
zSkKVIe2{Yy$AYt|&U@F$r7qg^HMdhkKw0FQKg)(iPFv<_-HBqJHCb{?$nn#YI^Hfz
zV&MorP&Qqbw~MXA`$&v#zjafza>LQDOiR)(Ou5UF&#EA8_vazMcr_>M!FSL0{nIzF
z?3{Ed$YaZ`HNThL@mW$8x2&<)F!}5ijziIm60_2uoe#UV(eB8rO=?TuUlS7-{8piG
z^`+6Z&bO&iQ7Id4&$K#l)^tH<VUx>=FMDbvPN^_FzNpa@9PGk$;bED>aush$@g8>5
z28Nra+NYZtuB`s@gkM0!OYr7Zrh@$m#YOS;ht2+SGlZ?q?`C+Cenok@dcjLE!3hhN
zy0-oNDRAiFTlFm>a~kH(wDlI?-L^9)<6=%0L!pJj#Vo<b4CSr+`#m^Xw+K3<^9ef0
z+3}<bH5`1I$#FC(jK7ZaO<r}-Plo&s*BNSad<73AEo<PFV*dHP-APkvk4e)qmC5GZ
z5|`K}u-NQ<`7*T1XGiespWB?TU22-SIy`t=cv#oMFz<xzzc1cg`6#Q?y1kk2!2vaH
ziKUyEu3mk!%<+w=5YvZ?&Q)jb@7lUC_AXQV@x}<7WBcwntzuvEf9m|!cMP-7_N&h`
zSem0=`N8`^fwjeXhk`?oM1m&;tz+3Bcr&&6PQrl`{&k0578U*aS8yb#f>qe~jqV1G
zKgkCVud8YFUcqpO^+t@@oNVjkFD+|X<QmLo%lF%_yMIIBGV|u^ma+WeS5Chc>~uAd
zpW)tX@>ylt*%MJw27eZRdAwLikTs6;fQ)rR|BJpg|E({wY>1tEBW~GJ*EaF^Ee_xG
zYA@-$h|1LUVo{y(@$7=YiznWt*z~qVudS2d$<#?G5@;yfF8lsPC40E{<38V)@eCPR
zlaeYext14mO7*7PcK-a7RYQd1<UV_u08P!~9i>eFKmGakZ?nk1;IOD0R?%7v<%~Z+
zFnqb4v%<b|($#%tv*p<iFY^nG<Tm(a?05Yzt5c(Z?<qBlJA6uvGhVt)_|WrMv_<y7
z0cLKAuWnn+A2OHM%X2%ZvDRp;Wb{xFa9E%AYDdKV1F2PNLZbalOm#h<qGEfK($s3R
z?4NTe9GB$q`*3^4{YC6krf^)i6T>_E?EFyB{`!_@&jcdl+E(nDGx;e8OVd}Y15R8A
z%Hu3r%i}CUH+*0GMmB?2;e6-O<bnzr*R_m3ogycr7~~T-)-)=tWuCHiOTx*QN1`;Q
ze3H_ab~O7rZ{yK-o0czWSo+(BDP!}`z`Ivkwk}oGskV_`Ke3D{JfmS!&@!=Jbqg8B
z6Dg?^PM!*iJFUs|;!!5=g8Q>n7#P1@U$bJ5%+#%0Gi4ddoc!iK5%HS1fN8?>Gr!Um
zML4dz^A@t+mTo-1y~!a#^z7NI($Y(H9Wul^))nkh)4Q<xi_6>tNu4Z0y=uwI9RFDs
z%w54&ptz%9>kBC<5nk!#H&Pfk%d;i~2b)ftcJ0B}^$S<+vs)?Ha>ZMS;j#1a#U>xh
z=4-EH;L&4$$o>1mnw)1@m3JO)XWaC}Ds7S9gK1(v*4(i>F=^JtV2z_KTn_V+i*GIn
ze!1x!ms(<OCZ{(y_nJHwv)S^zyrCMpcc<JFn#w#$>KXft^e0KjW@+-C@n`f9W8AX)
zO-7JfwTId>hWF<D2UwIQ3iS3~eXab^towh=9u>u_hIJ)2joyqI<+lTs*E;T;G229Q
zd5$L|vx7JHZ%(_)*DT8f9Zu;rayiV~Y+8Gqm2tPM&{nBOr>+<VMtg2-@Ki82(3F_B
zFnnTv@~J1B$E+D8$_xXqXMOwX8f|?-`JutIIp=C$GtOvuDZ#rW;^2!=OAd#bb>S`y
zi?y{Q=FCjA{U`XK@UQ#_1=cxIj4GR&PCBzp;Bq*Xml)1{;C=o7-$&z|?wvf&b58c^
zf7J=w-u&c9DBdj6-M#ul#Wc&PyL_BC8dte3N^4%r>%!R1EUG0sEjg*eCh^7B-{B0m
za{h_Pd+fDp7cn^Bb8+ppFV}MpJapLU)EK1sdxd`f>;FoL$3$wqokiq>4umiSm2vNR
z$uw{7+@sg`|0}I|Bs|~2K;j6u{+<bi@pJv!)#uj;JwI2N-5bOsCN6GhYucJ&viISJ
zySeVwyxTYT|22z#C)dDPaf@S7_~fe$ObvUMvQGQ&^|eU2+dQb%OO-z;!A@JjTu3&l
z{PyH!7C&;gef^Rj8!LM1)Q^ihqcVh?9=>(|Vvzr9?ZuTPGrssJNp&xBIq~Vg^iIYN
z|JD4pRgY(Vec1nhhjnVTpX>p-d2S5MWec2mJ62CJ+rH(5fuW#-j#zuZj@p|(cFP*K
ztcW&vJo{i)is;fsf1j@RyjlCfjbYc_yqfR3?;qWL|8L%zvu7Xfd_M2=j`yHb)}BoE
z7t1TGd~*N)-}@go_Sf<>@t8}`KHaumzQTI>drv7wn?j|tHw<?&8vJj%Tw3V3c#+`4
ztp<0x^H!|7@$-A`bS@)_8M78CyWhBZ>WS$7sXzbEWoW<MIJu2?xBPu(<_~{wF-!tg
z7^}n66{_<$aa;(?4%E^*+LO=bdrGZLee%cEGD=7LS-6fdFeos1x;Tbxd&#JBZ$9T6
zJ!`qQ6;oC(Eo|5SyEPzKxiKQ9Y2`|VS+lqImpoHu)tP=maqWad4+|HB-ahqmr>4ld
zhrJAM-n~2a>66>4x3%x9;|0TmE$qH5<bQbN<>wtAu5o9^Z@0{?{K$~Avtr`aeYf2h
zDoZYVD+qO6P{?mM{8&M_;dTXM)Y{ha41e!gvzF)NtY!QXy>@~$&yKDB(hfo|zWT5P
z<XO!6bW?pzO9x9r0awRb#zTjscIF*@AK!R>`=oE1?*<1uTrz1;x$t`FhMRvPSrbZ~
znUzkT=Gc9AML=Qtw|OsEmN88@R9@!Fn_wfS|4pdN$wchvl=806QV!cDHdM&WlxAJ>
z$A^*mNvXxvvu7isqnvKM^{dnsWPHN9b4kPYD+Q`b4Q0FQ?_c}R*yB-P!L%YP$EhTh
z)!Xm+uk0hGOP+Eq*wXd#f}T-W_N;Y(*`FveY@gNfxy?kbf%C>SMlLTeh1|Sly$Vxm
zx${{ceE48+@BhE=pc6!tCUWrd^8RSH|G~_|%PU%)$(nr0y0fUz@=9oy-}%$u+ziac
zopi+9YimPabzklEanHIj^H<bF!wepmxEQC29G8|Y+Y;yy=gX|v!(i3yx5h1O@-m?x
zI$|e!-EO>Xtkq?B{d%=P_tA|Hc#OjgX1h4#%{{;tXCn}~cHfql@eMoQd0I6vKV+~`
z<nLE*c=<oN>n=yq1&I^Vof=b=4tO(WY`$6W?2Kg0t`g4l^Ye~g-}lY5=FemK<6pj*
zR8?1Byna3Wjj9;S>dRcsZMT=dPwi*VUMR5S?9JZTw`KOTX0N_19?ad+^IwubuPRzm
zw87z-iNR#1XN?R!t_=@V0$DD++qO9H;*2Y2CS))qDK-2yXVnqmx^N|gcem{U6XqPT
zhMg6Rr+6F|{0N-yW8A>_3Ea?YUc{KX=t`%OYx->wgXE8g+xAp2uHxNbp*v^ZWT%tt
zdqf&QL#z)z{{$b$rf&a})9(Mz^N&x*|1(+_ySojv$*Oq%@0g9#BLqGvGW<1@UL`H9
zD3ZQD^puq9qfFTaj=2q2r#3VA2y+@pJSni4vF^|!p*bvGs~b0cxj45ZXYKu{s0fFW
zRMtz&metBLvdl2qaQ9t%jkmeROA|>3A7>_hxi%wLhVVaiYkt&Bcy%LsS43=B-Lm?|
z+~5P9=cn>UAGH^kFm=;n(A>=w$8})oQdQ8rr>v~3=K8-c=l|1ucXxMqOQ@(^_vJ%B
z`3*cp6tbsuq~Go5Eb3%9)q8BqN`<Yvm{L<!XUvOxl2y6$;dZ7?bFcpYxi)OsGffFc
zgB_`R?%TC=iu_bGmY8JsJ7$l{&m!HFE{0!g!$M3=7A)zhHPM&nUoc0Yj5*ueq4bvy
zTPDkd*CHDNvzI)6paFK#=jZ2>b8>iAuU@UWUQ>kY%9RfXCM{-oqRr%?#<0Cp=%dQ3
zjiSxRK&4EE&Z%EB-YPNfS;2fJp?afiv~`2IdBc^fq04ebZuqOTIPKzi(2~xyv7+bi
z$qHqL%kB)d{JZvdo_o6G&<e%s7aAOO+6uXBEiZj_zEo*0Ti)E^vZ=oArw8Nf5G$Q^
zI*0boxE12I@B`;P4u{=$`?9aEdw6SW_5`n`E7q?+K7HSprC)P9_s{?LW%-T*#l5Mg
z;tsz$)yz<1z&?#P@^VX&@`K0mtCSx;HG4WYskY}%M$7q0|Ms_v&pog+>OhVc<L|X$
zw-`2ceihkpafZsj>?Nieg3}U?nIHa_VpAc}b@Wkz1yiPSL+3Mjp-&%wALg|Cylv|S
ztx#4KAwxCw=170l%dZ9J%yF@CQ~0(SREDj|S(cf=_5NWm{{!=VA9-tj-@fm6%gn%_
zVSWAI*P6fQ*;a20IIX1>rvBa3qHZ>Csk+~WTjteVH%@e~aJLeQi^(}2agv9PMNLhh
z+eJY{HD2sY%|)eZ#$Rh2-mP_M&zbx9)#j*$uihN_TYHaTl7b-P6iFTqAHQ|=-<TR1
ztfunuZC75|Tot{<D#4UNr&=<4hLVA$q)TQd=awkXQ`!I6FUAX1NHczk+%(PkMM=+&
z^J!&z7qbGD#FQ;ekFGN8)9ti6@L2b_rL}tNA=5pA4e`G&P5+Qy|1EvZx2YaM^$)&D
z{o5eFPgVZ87!Tv_xm(#696qSTw8P@;je}D@tPZ}g!0f=YO%HV|xL5zx4$<n+))p+V
z2vSmIYv#GW{`|A#nQuNuHa4f27tB6AP2}LmNF9Se_ue1;ckJIc2A>HZm_))u7so7g
zC`d|*Rgt{nBl|M*a%P#jaF=AZ%6?G|`$@+`(~o6+O%<`R>t^+3S!|sAQ9>q<-Cwyu
z%%L{ncC5!MhNV@uOl8)~nGB{|rEo31@WGAY+LbGBX5X?ii<o<DPlUk+U&ixiTLt=+
z_p&E6UCK(6TYjHSBUrkutJBf>9_Jhn)@57{mUX`_3+hdG@0)*yrRth}_tqCtK`h#a
ztVjMiv)BFqUMX=?)8OmZ&<?lc8T0ua|1A(yQDo?iQvUcoeJ|gJWf4pUn^}9#XSMby
zu-ZJH?KpEsPceUx--l?1$HKSYIbGpgbNz7s=7k?8y6=dPWl&?XFbaQipNC78d(TQn
zpW}D#$n5+7_x<DU_&-YfzOK!Gc-H*B&bLWiZgy4;)1N&T>~;ybdSOE8{TB8G3BM~}
z^=Ldyl(Javm(Z-3E1Pg}FGKjB16dO~4K^Nmv}J+oU8aQ%JC8t`cMIhjW(#n!X5>vX
z%1l^nxKdI<UAtdtwqyD%MwxCGfjKi2vY1Y~|Kv>np%W?J*0Go2Z5f}~w#Gp3wFw%3
z+RX(ItgU%pegAN}{qM*YCq<8?K`cyXj{Z4UzEAkP{ePQN9B+8alz+Zrm}X|~tZ-)C
z??`j56F+WpBn3!+Se$LIWTiG)v?osg@ShqEZSBA*Q$-gRUrT39sd6~*Z?7)*v?afE
z_uuU+YGq0_lFVhg>7o>LWyezPJ1Yzy{oMEbq@S9(;l-6oiCcet_;C2E=Iv%-VF6E-
z6#<+3pGC&nto<Jy%_No{$>E?GS8?#nt0_Ty<<=c^)C=40x2UDT>7ntS9)^3nO1bC%
zIHLXm)Tr8?f4}Yg^TTi6=zw==U0Uk><B<5ifH$ho=I$wFD1OQ~qha~n13Q;A7)KtQ
zGIi>LWy^&4*mrj@J^yj$h+Ko%a#ppqnSbwhsxi#ZXKg%iYTtJTp9xP`cWC~~zBKEE
zvPF^dgH&~^PmXGd^H;O-=)eB|C(L0H>yfFq-?>RK@)XE2UXd_-JNwwDTSm*DFAdny
zGM(u|`2Js_Qc_YM%Im+Ezj*t$)j`1_H&@s0$3gx_{{No%e|XfbFIL@IsU9zTAn2Ny
zfsQn*h+5pThOb$+G2MDP>o%Ad+&jnRwtl+Ud9GvWY5(fg4(v(r>w1uLhT+@defzTR
zS2L(Zd}q4z>E`wo(GPg61fw`N+Rwamq$bSuP?~rB*=H$?hr=0PY~HX-tYZ&@{1t|x
z&Mi({p-Z{U!ap8o4$_$UU@60ws=Y7XylL^6GHan-#Rml&Ie)>h(1=fyn4Vo?HemD*
zJ|Oyt>&nSj36Tl=&3;bn6qucvIdP+&)^i!LZQ{`zEhYya=wxGG7TECDV&`7I;QKGV
zSN_)#pT0OQ&R@(mY=+scN8D#V6|sE&yl_kGft?Wta{m7Nz-GTYyYUEjz^d!Y7Ph?+
zDu<48T{p~l;gi6%|KU=GH*ep9kLTjy<yFn?KmPc~we9;_@7=qnw04bwOY+4%5e5ZT
zY<i7%PLwb%KC!vzvcs%ntMl^QQZhLcr)xho-Mg>jvco2c`^yeL+HzpUT_HvjiG+<m
z5=?>^XB^0wayaYj;#CV7Cq7MWxhs8Hx<^X+A~TEEQiq+ZGz1HG+cGTO#1tC3(s-Zn
zd|S>vq76Dy4nit>7&Zqk406<&s9<5Z@$yyG#48sj7Kqdx_GbLC@B3bUb-y_W9v*Hl
ze0Rsv=I@uw75{(V=U*Gv{qJ90&132N8sCI0A75J={bTq3zxy{z+%S-u_rYgDOblP{
z)@hf&b8YBh$nz0NP!v&#N>jO<G_m&6rGzUIiE#<@Ckc1CtjNprlV(j(YH(e{s3Oqt
zZ-e~33F5l1csI`9uzewuf#l*qzINq?h!}>Maq~r3&z$61=26;kd#2p)OA*q!?g}yu
z=1*KVcUi~VoKx5#=HX`H^|k7pb>m8Lh1T~Uf*877l=l4jbQ*Laksw#=hqw9l(zUg<
z6>l~kFL-`VR>rDi#SQN>+G5LFfB%|YA;Z|-9LiEqRVApZ>U8C5ZhXexzB30-n-u7^
z{`thytKizruuhk8q2(gOf@iG8Qlh<{a+5ku6hs?NuDB{X!NX<7j0Cl&ALiyw89ph3
z4hu3$8+`u8|LU;K<ht=_i^K9uj#Cn^<pnBsFi7<lMd-Xy`|%`Mt)P2X>ota;3SR#8
z1#PEJd4YrX*URPId#CIvdU8Ur#&6-#_3>4ywb6EN2D<0YI4FoL+O*B=^}e*t=8G5R
zL_Oh`a+LaMy6F50!$(sehHrYmqtj>Z0oT=xU!ogNSviE9`!!+h%ljAZ$RthVSS2l;
zxbY90oATC%n?6dsd$tN5Sz-F9JbAye^~^&dQ`!}G+fFcJ+VSRNLTTZ|j8m<Z2hW^m
zn-IamVKL*rw3tM1QOvF*d2%~+<OLl}cM3DM26<FSGJdJBF_`J|;~{_jj4gLxe|>ae
zq4SS_-}lEanJU^=;{s}xF0qo`WNpnX);(XxOXYbwi-EXte55ybO{Nl~ukY1@-G?Kh
zq8?{ezWFdS^8N>*B^3-&YbU(=+TqgJ*~!q$kk=^Ku(DUda;BrWDbtK)j7QR(OOusb
z9$mS0z~{rZfBF`T9V%zOD2j>LGObuB=m5@MH4j_G1-M#2xYvJi_q;92#i|##r{np&
z>U9>}+5$g27^=>uT`P4E>*iMz?qqoK+(cmVwHD9wDq+g2*Yuy9!X(z+x?=r$ts2<`
zK3;{ibSZ9$W=1}DhS1QZ0V}n3#64Z7rYN$lic!kc&EgK9OLE{h^~uuRN({!PxlbQ4
z?zrmIVg6&ynZs({K5DGlj63GChO9HuoV8)owx-qxOyFX(X*yFuN(u|V{T~A_Z|~qZ
z>*{YhZf@Vc^&G9SY5c7tcEb0KlIM}qB%8I2Q@o!{@P6Xr|M0deQ&dz}0Q-xx3z;hv
zuQIinHKeEob4BP)T)b<K)Z}}f-_$41o?(*O6YV`Q=SI%U*$y67|AljO6(8`{aR=(I
z@l$s-*umAWzFTthofNNC|DQAoC34ORJ!`_{@lbb<NJG|EDf7HL4l2F+mshXf$2HX}
zv?Wxuucm_G*O_O3I34D>F)*red0gVuF_sXRGsovO=d>A8fdPNsbl(%6A$}%vc|*k7
z5Qb&S6Pc!M-I7pPCN{C4;;-qY_xxH{&P?fQQ0CY6_1D<Kw%wX%uAV8=jBa*?{mKn*
zuB(c1U%aD}D#|)VnulZe-3Z<S>4*7&+b{SfaOFQ-%CM*4A=9&G&pyn3Uz1)NZ6kO5
z>+9<u-)uhrXyb7??MJUZbyr{PJv!C(MTnK(`Pa%mjKZ9)uhJ53GOyV<e^;P}$Lk$h
zAzB?;S^{%?dVjrX<4CB`?UDTNGl^k|T*K|j9*o`E+KLymCg(KxL<t{ze*C0g!~-jb
z*=PCJhB0-jY(3X+!n9-0wjRm*Jod94YElFp8h+-SefEZF!;&>Tp}f3vmN)WdG50bA
zRdDOGK6rSz{o~d3b)ukl{Kae6+K$WD%WU1c)uQr~3aEBGV|-quy0h}|qb&<OFR~PJ
z{$7-8R&h2>Bf^CtcAbIK!mV2_w)Akg_Hcap_}+86MN>0-=7TL^2A2+9V{i+fd8oWe
zQ(+n_w@Ii}$n^X(zm{q~c$=BE>e!_qmbmvuPu!9>iTd!}pYL>?G0%M4#q_O0oDQom
zbNOy%3r!6LO%D74Iev|xOQKPs9>Ypep4Ri=DVX{Hf6jk=*8Khv&<P!{US;k1efRyb
z^8LSK@9ZpQH@bOm>&6Yc*37wnU#Hq8f|o7wE{Beoe2JB&i_)R>$KqbGm`Pl^#wcdP
zB(Z@xwP-=iL2yyyVbOEp&K))W1AD9AKIsb3Xo%BKeZ{c7huI|4M<V`&DpSOcY{ki}
zJ~m>`1xZaSI92rJmc&eSX1S1(q|flQQlQ}q&#Xh~6|b2&7>@VLAOHCHc=z6(rcGNL
z=5y~!GhTA`?3y(SMSVgidwljvoj1rjxvY_ae@((A7Y5HooO334vwsj{e6cx7@nVL;
zx-~6Vy)xc!?)RwK#v5(bSlq`j>woiO(KNNorqXj}H3g_NEm_v~b!SENfAKQLY()pJ
zFsWpdQy&j;zp0!4L`}FREl+v736sY|<2_;x2NML$X7g^0(8;V04Hfm#k(Mfx7F*8x
zcI(?Y^NiPjt>=8gR=2FdRPDyyGMD7QDIDGrvdZQX2DMMUPJL@@%UZL><zZ3l!Z7gz
zUabkQ9GNy7*D{~D6T^|6ZD?W^mS6nk-_e8wDMvmD9*MWFqwnWknw3x*CD?sjL1aTu
z*Xdr?UWO<gyFJfs*J|D_e#h`^F~gT=#!TbjJST>e&a>}iwEQ*Se=@aH(lCPuH0meR
z{h@dhS8Dv>(;@{na>tL`|0_I^VkBc#!m)SnUeEgaKga81-l#t7t*Ky`RKhU(>`pF+
zIyZ*w)U5*3J380c7)2iBVDXXKkr3!GzjehweviwHIh)s-H*DE*LO~?Woaui53?HA(
z2d;hDzbvZRs8CYPmL<$!lS_EboZqd>6fc|3?q+zB%VN;puGk>huz7R$8lF3!1DRK>
z3tAi#<M-|F!T>H7ebxus>-RLt|9QY(@$F{%$9v!RiOc{0alG*PIoUlQk4aBBneyZG
z{y(Ra^bPZ$oMxWj%gnK1vWS7bas$KVPIsfrrk5=&8fwE8)qk8hlVQlD!#!<^$c8fs
zCt`2B7Z#eo+D4J#vGk+f9ef*hHU7N+z~uO9A62>ZT@9DH4#?;v{CLfnp}OurbHgbw
z!!1#qYp%W7y1Qtx;K7xeF5x$&k8f_g#u)U2OP}?@)z#sk?X(Y0s?T@H&em>mQUvXB
zF-|}CV6psPjd``-ZYJp)>K_q2z9rx4CEGdHI46FGMVbnnDQw4n>-ZU%E_9ICn$oLa
zv{%ksPyCu#aBgmoo8*}^{pqJq^CYqqm~QIgJn!PgWg*CT=4J6+bpt^M{Z+4C3-%x1
zXkoqkqtr&xo`#)rTmpjg=kYlyFuZylyt~X(x#41j2;cVR{elN%SQHM_DRt~v#U<3+
z_IYA~S}tF&i-;E^q{SPcHI<>^*RQIc{`?r5y?ggoyxn@eYwMOhLe4rz4>fb&xW>@t
zls#iU|G|V43xl`#uubu7RQMkxyJYTxMO|DW*RCwtD>%ca>yQh>W5Waa%3jqsW6Vyd
z7HOzR#~%Lom1DtlH-_yCm%6s?+$nJA^hFWr1$Wjae9~vo6_e*-tGp$6e~FlZ@I1~b
zou>knQ}3Gu8F2V6Fn1Q(dj7b_j%~Bdiu66XmNI+@VptWT<zr{?sP@T3_kyRVM16dH
z85!Q)+uQx?*RLc!{rn>WuGzj>hTr`nc-b~SDcK~{khYn>v@|r6H#Jhx*yz|%o5M>?
z1(!B3E>pf>J@41zvv+*B1Q>bz7!L_8Sk?DcG5YoYhO?#(TbL`XPn~vMv3hmW(MR4}
zn@*}W1uGb5sBN8pkh!2{PU#c*2Zg`HPh=|jHMx{b=l!{%Df8;Kq@22*%f&$&F$cUE
zZ(P0FI@>(|(BqE_cJG!}_nYHTUT)qeXWIpuxUSyDsnRC#{AK+7n?0+3Rdr}>Dqs7~
z!goam^Pa^!<>#vxePjyRvhC39V?v7(OdDPo``<Lr&3VhfclNBJSm%OO3mMZkPhZxs
zdBPQrP2EZjFI)b0-S1bO-d+0Leu6x=mR|(7;nyi$cjWqRE^BCH?^TeAKDg!DmP;ZA
zt<ygQG3<M8``*z&qQz-pgM-3>&!A(i>po2eow%c4|I@qXRq%YRZ$g&IrKO^c4h$b7
zcs5putc}W3Zn*ccP$TN*+~VVzPN~)pZYnbwII{$-pML0ZWZV7yhpv9QG`XAAXO`rF
zpt*ei4oKDPo4O_K;1ph=i+9)BO_;qlAtE@1@rCj1z`Hj%0xK<l7k|9Ubj+G9<SO%{
zJIf{;l<w9EKCpIe=K9}rFRaRKJ)7!ma%}&vj8p&GrZWX72rSsMN2ZCrRX1v_80Z8+
z@bU4Fj&{Gk{hbMPw?N^V?b6(vgDX85f1gQXVtmnj@<`n)7cQG#2D8<(1mk!QOO|Z1
zbGvtoD}I)=V`e7jtXZo*=d(UGexAm-*z-E$8`t1qQ!nqEKNa4E3kf>>oW_wbcMabn
zA;F!ZK8!&JX0j-pY`*_%=MNnQ(OgUUJR?m5L%{>LqRJT8XXLh)_uMYYUAsmsb&-+9
z9X`MF-V5J|+_MO-+8YO2J9^;u{eNX^)~tDOZmzZDcTo<O3mGP$y^AVBo{ZrqZRLNS
za4&c@@p!?*wc?*9F@5XncfNV^WLEs<o9*1<C+2*c9I%af-o!io=Y^FPa#&5}6I;$Y
zD~oq^vWQynEfIqa6WQusEVL0j{aeT3^J16wp7Z_bZy1(+t-om~^|az=Dtk&>-xN;+
zw_d@=+>bA;jEIvrvfZ$YqvftcYuE3ib_$dC@^^kuXS#Qdp~`LM{b@3RTBjAKPCJ<P
zdGXrZ-|R81CtDg0H{Q4<wfdxIj^~w$pUTe2rN$qUX0$LhZ3RtBt>5#BOGk`*Ue&9W
zYmS?knLYaS^z?<7WeQOhE<79eENSTVw>g+~UzVG-QagC{=4~t;KUL2ND?jv;^4oMP
zKF=tzFpVwS+gl*N@`Q&=*Qc)YJYQ<&e0?`Df`xCp@=@l1yLWqEUtyjgI(sjJb8&G;
z%i-5sH+Nbc;GQdfW3G=znp*geGnK*(dF2w_-K#IW4i5f(?_=SL>Z*=&$8SqHyw?aQ
z&T(Jv;lpxLjlp|q&=l>dA0pQVY%4aOsCkj|&o<`#$8Y9{obr3<%e7<eTHeEl4_j1D
z+UaQj=fmL-ReLl4$LNW_ySux6*)p|1pY8t_PYgdN%fw-^y&-WnS5#zYQkK?^&2Eev
zTMQ3={j~mZ?-srdTXxOb*yMRxaK?YX2Ns|IFWl7pRj_Qj?9|k$o`Qa_7(LofE;;Zd
zMZmC-RVAx*5^sQCuR_<iJ=0twbnHyby%oil|Ldvd^s;A2uruhNdV*`#)Uz>q6Q#=}
z7+FqOHHucQVqP-$fXKds(u@&dVQqbVd>$%78C#=dtV%eFcG|q1@3r*M!DjZ42SH1{
ze$M|N`DSTxo4}oG8Ee^?*61dz36r04s^~;Ys&#enylaflE^%y{E9w)M&A=?oz|yd#
z^Q+=ZorFF7f8<|^2$Xp&T^gWuI&t$)MPsSSyBwppu6@E3aFuaKyJg%{w%d`vpCmCZ
z4t^PN{<NNk^%_Q&6N|oe@qFEH-B`vH{DUK(<w4rLuj|SmTHpWackS=9XU{G;S-hTf
zeoBE3!`{b_ebg1axh4EunwpN!J<t-@Fmp}9ty@zh<j*IwTrmEm@W?TNakDGKI<{tx
zvu7Re-TI}#w4?diyxNwND#w595I?nTo65)e!7KqcCtja*<6~j|ttrpuZED~=%XCq6
z*|H+`2{v0aqoN-^+#$Fm^tRX81)6)Br!!5^1s56rKF=4gmYky~Qt-QQ!ji@rd<lFk
z3jWfLMLQeQH#Hf~d@^HxypzV1+5<Iy6>bcwyN}IfdCYy1SK;19!w_?`B;KSm=kzXd
zD0mB%Hk|tQO+_%_(yWBSD1rMX$`;zE&h3fgPEMBFvTYgHff${HZB-th*v@MtuhPA7
z^RVGbmic=k4qn-E=-swt-C4^)qo3?$TN&<TPife_&bUE`_ekU{gY%{SJCiQWdJt7|
zaQhLv(%C1umMwB>`SoknAJe7^HwMv}40og$zx4GwUcAP(`YL~~Thl77y#3MDQ(cyL
zT)Z|dh5eF3eggxOPv!C(^L=g}EGa&&R2iXZVE4{jo1u7PgXCOkS9jgtvo1G1yj%HK
z{y@z-v)S?+Bgz=p8_cxW-V_+V^5e$M^3EBmM_yKHPMPb#s?aY`cxQ@l7SmbJSphfM
zDt?5&iP6(*_gi}Sgv{@bGi6~0xw&0`mNpi5Fyx6g%)1z<ar<^AGlyd5N<nb&C<t&Q
zT#z`i=!B4NK-5%o=NB6d{cnjB=!qF97c0M5@pvJ_mp6O<@iV-7rKKpwZD=TXV%Pdb
zTSdDsU+!o*Y+ZN%Y|Z!P`>iof>s`6(7cdp@J1a3*3UggO>tJ)}%%-Q3vRh>(<|fO}
zy_3VbdFr)mHQWy0%pYgyaLqnFEk*H(q;&J9wY_Ey0+U{Rm^Ryo<LueQ+`_`YTd&Ou
zn=$v#3g(iXhazHPyshuHnlMT9A2&2JKX#vEL6fw#nA)z_=XcEqHIUX$`#iBggzG-Y
z^26WU1Uio-Y-isg*ubRt`N+GI@!ylzZMnWp*p<P1_3FUL=-FnxbGCCl=;G(t-SKRm
z)g3-?JLayzGQTAaD>+Rh-4@I6xid6fDhe?-TV~QEApYsOCqrLv<;6=%%^p*J3BQw+
zZQaycdnM<PaidTor<7<fDEHqv?85JSJ1|FEf~z$@fN_U=<j0>I-hABfilxMYX~hZw
z$Hfm%?1?O8DBv$F*5gy`WngMpwU~L{#Vg65#2CNy7!;?pzRCV}De6E^Z>|^PWxj-M
zSFU&jgoQPAb~1>(eS4BAU~;y)!FPV=nNki7>`WV)_hv}Vm3FPxEnjwgjvyy9qxAy2
z11Db!@!I7qV4AQ=egRVfHz+ejMMW*RnDL>#{zv<V3Y**S{(rCk|J|bIN5QH18IOMn
z2JLzLctu{8lV@aEy#2Y?N3O6le6M|X?zrF*(7CA`9>D_hwsR!teXWnSvT)wKxntcL
zhgFvk=6t)vp`iGB?ty42#~&%IlTR|GWhOFaFBC{&`=)%{?U~z;ng2@pnM1!itei6W
zvg#}An+oR-`y_C+=6^^Nk&y@Y3iiIQ<+uO;^E~LprSo;)Hvc%lZr2e1|JQZN{+aXU
zxs{fh?)%WHuac{;t9$l)(e~Cgj4h8fCca`w_$^xg`~~YHVc1%L#~ppQ_-2To={TY!
zz<IOwYpAU3jMuNdZ{``Ccv#db$g^(Iu33lATeb5&*tpYh%hjAEe{2>no-o^|;~49V
z88;r5Ot1BD(vZo|KYr)z?ANz%XWdGOGf)=m-?%;J)MU{!H)e?ES9-s?!gu}z#}hZ@
z7Nu|YZ~x>nNG8>JTQr%l=KOxDZ&{ts)!Ki7<AK_|>UWl)R@tFWVf6)<Uw+tL|9gAI
z%cau|tgUyyE!?_wYsK%|_vd{H4+@HLuf4>V;J4Vt#+UK>sjR@jD8|{Rr`0}Z*SK~2
z^0J1bNs3>pB)<nb9AXn-keDa!7G8V(*M8xz^?dFOLY*90rDe(mr`R~PXRH-Gpq47^
zqN-$ZhYvJVH6tV~qwlh5S{H-buKk`5*0T1@j%GZujgw`8X2Pj|4O|C&@9eLa-@AA3
z>;GmFJR17?$1|iDH_U8pW&QJQ`+nE>c=>75r+?n-6IOBj_`-xpj&n0POPF?kJm{NW
z{V;~-R`xAJqtkXuo3HYv7+0=jF5zWbweHRD+@y>&j@VM^<0>u;ZyC<@x~LcI`cj`B
ztKOEzA(zLZ+OTKp<w+eCHk;WK^q3}W*G#xxd+ybLh6O8EN=@|OF*fdw{5}<w_0K1p
zN<4Y<S5su)Mt#-?M~<+#xw&2YuQZV(EG+E7*Q&tC$eCN#`=}j0bjaygv8RgAj=Om^
zPqpI@g4U~m+BD|-fBNqGFTClIthDwXRv)Iu37ttF4Y+Oux?kf^y82QeHuB)5KQ*Va
zdl;Tv;HlDOVUcN=v=_9n%JA`QPp^l$?--WxDm<Ct<HHhg>rT(srK&A=-+jHl>(wp;
z8}A!e7QReuv2{OlMn_4kd-2MZR!>dOpWp~&_9(FI_<6u4D*HswVs576f({D<7@8fA
zt>O#NnYdur!bUen&FWdTnhf?I8u=G&-dy}QzphSBX(ETJs%nSZV$a`hN)vNm{{$V0
z$iv6?=+sp088c=aIBxgNu;z)f{LOEFZRPmil>Pp7|H~DTMS*$CSvUAH9)H|$bynqy
znsY1o4E#UXEZ*C;M$kn;#OdCxS!TRvDwR8`IVQYfF#MhOX5vo47a>+59p;zz%=TT7
z$ueP%%c=kc5u@Tnce8!^b4%w+%u^O=$jW1VaAO9$+hQ4~#8+!FE^$0~aYrNSimrxm
zYQC7Z#>CVE`O1B5>CI(K!5Y$UycsKgeo8&^_~Y08ZEb8*rc7C|Y#CeJ`(wPeLY)Vm
ze|B7bb(7Wl0F5KR?|rvBbN1}P=coTDPkv$I_s6#CoyfE0>ScfKPgQtRl$cv6xM|w7
zHNX9QSrr8sczIV|Y>_>9*~;M(hr)p+joeABkEIx{+;wT^Ij?s8ziW8-L-6GC64?Wm
zlRQMvooie0>P<^}h4Y8ftIq`(pF}Viy}W<ryy>o8T>H<mv34@dd7k-qemcvFJO;0w
ze`A$0Sx%a8O>(-a{l=SdM(5`A^N*HJkBj>MeQWmhfVj9m=XO3u2B(Drb$?&SAAVV~
z?)~O1sa`Je@$w;BqECu8Nw0U9@XKVr_PvjV9;H?sM{n+Zq66v-TUyjqv(1Y-D6_)8
z;kR+h>madH+!st4Rul;|%zpJBRJI0a1+EJziod<nA2i3AIq_i5H>aBy8Na77&hX}n
zxcm1()Cs%xX}pgg-`n!F-fpwxQ!ZAm5Up#^ci9))zhrDO-|@b9)<53^B^8(51h`li
zFd20E*S-p_c(?QUhoky+g7<%2+y3Dpf4#)~KTp)Jzh;u<V+W0gXJ22pRzBHi=7)>@
zbt3<N^#AYJ|D${Vfpojik~Lpf$KU-{`|qLrKSfO@%dD9WvBBRmWTQQ#9eR#kDGai1
zTQ2A@`C7|`ERM}}-*~lVN;#HTX)-m2{;1KuqjS#GLxxdimZaCN#_G2Ag>T-tm`JrB
zedK*x)9a*P^lYZ&<hT`9){|Kl#H~Gk>K50<@9ajl!P$Zj)K1O!WO#Oop{V|s9p9B=
z{VioY$G_Hdf~u>4ZCe8wJ#JnOVBFE!E?+0He$OW^r-cH)e*gaXRKH%b{_pkrz5jN(
zEj}3k_iFsY+ROcKHlMcxZH-<XzFtX&@9|Ob_#?sowxK;w*E?TgNHVMbd|5*wn{m<U
zIk)5Ah)fJ<>AS_p<G0!WWNH_~v?&G?7j4}5_Uxg^$7c*#_v~c;;V9g2_L+NRB<HKw
zt9L}+wp+Z|xpSf*|L2?eLJdxh0<xvDErAY<pLZ5bVLPY6z$xv(kWi2|VL8);+k6jL
zI@#pS0*o_G#kEU0=0E)L@v%kSpNd=8O{94D{duadp1Zr^qmo|So`{C28;@Jt^&Q)s
z9{JYV?Ag)B{jYb%w>X?A*}RLb@l@2i^ZS{FG9PR&+dK8@zf;@He&m`Rxppn+(yLCt
z2ak`xF59+ZgK)$*2Cr{|bEcl)%F&aydTrLT`0nAuD{QMol$G<gY}YQ|wyf62y<O=4
zNBK03Tm6a#mYrLds&=UQ6#FUh{>eDL_>KPzfrhsGw=eEWGF00%Ta#&p-GMk0-L-lL
zAC`UC%yz+)V@}Pi&zE0)HEMCnF0h)usc+vDX`YC0RU6-YT@>S}{Bp`(_Fjf}jvhV>
z+}&(myg4&D;DN!bgR1PW_yt@+-L{YwS3gARXs$23#`#8uK_u73xZ(Ko<ALhyolAeZ
zE!>ly!gA`IUr$fPg^P}?3F}HqRu~vPN_^uWCH?TO2%}z_@`)!Y0!kAFczIV&j0Kgf
zTooB<9A{6Zg-i=gyT5b78eQ8B&Pua84zq2H;8+~kH*w;dz~7TL8F|c}ohdbAQ~E-t
zg7t#^>wh0eRTk<znDcGX;^x|m7J{$x4xF`Tym9w}?;Vasr^=N*_`cRhU*6wwe5Tcg
zzCLy)1ONH2?G`L{=A3=Df9qC>%N#~q0?*IdEUv(Q{m_jW=E=$ak2a^D{wq1}+W*Qn
zhL!V9@O8GhRL$q@+O|zaT7fH7-;wo!+~M~L$3jki`L*VEl#X3U=+s5a)a>oI1e6<3
z)SWlcTYbZ#y|!<A8>|^U;{Kak7|)pUkJrbK>7zx8m25A=JAtK}WVl={b;RPmls(d8
z)dN{18H5>2_?bUue5>8A82tDCr9U>;oD@&+uw8pDHAnJEI(q@%)(t8pWve2%9YVvy
zC;eC+@J%R$;ho_fXXk*@vZmhkr#}?Tb8Xty9{ihook0dqhl}!z4;$W}3Mnl~5ojpl
zV@=?{sQ5Sd?~BYE7RQWj&bZXEGHEebCKM~5NMp>nG)o|YFTrktm8_bwXx4%l#)|T3
zerHq|?kX!!knR=ex-q@<^ET!irXDrA6C8vXmoQD(G<_jcLH|QJsisxkcZ2_)=&;_e
zv~ZQ2h9>KuZ-4f>^Kq~`J<{k?YL+Yso-A_ubfCpt@65g=Pn%<RzL>Cg@=4E-a`1nw
z#`t5wzw=MI4nL1xCf8uSWU+JS#X$cq$&$_uEU~4r5;N3#^0N7u&i#{Jt2vqB%d-T=
z!}s|TJ{55YNie=Rw@-Nm!;&|-D;Vx1?`UsZkaUyN!sd-*diuQAN3PuUDd|p^$x!fS
z);4xwU}ZWMo#SrY_&01>cGR-;+7pjXDZR<7zQlXS)`;n9^Dp~m$G%IKCf&L2;@Jh7
zO+2C`{aC76s``SxtH!e{wxDqgC+-;z77dy2P3)~3KF?u#_aflnLym-0)oQD_t5;d~
zpKUwwsp#G{=Y=BNS`6PM-YrzT7AC;zDO_a3)~)Sf-MIAZ*^ZXO5w}cO)eiPuK5*_I
zySdG`#}RDH*)J~2Yg|&YxbCvC4Ns~&dt3WwnVWajRg@Zp)`~3+4gE0l?CbSkO`a$)
zn6fj5zhg3x>OGwHxmbvCkA1Pc)zrRv*#oEL5^kO?Ir5xy<rWcB)2VCL-7IQl5?VXW
ztSR7|N(d;896s!#`QVTX!%uaF-LH3dvMg}WICDer#=UbKt#b;$F=rk6^8SlM&|mot
zf&V>U|KFjQ$jZ!c>fE^{AqoD@{A|lOlyAS9yR>2X^5zL1M>1z`^H6Ts<NJRX8)GWF
z!kP81x#{X_nU@5tV7TMVvV569zguJ}!}&8hNtKpe)27+<G~Vv%ny>j_-Z43z^L(II
zww>F|g~B^ld$%rBEHib@Ec_~b{r^}0uj*I-x8BWbv6a)fb!!E~6OO%cT?H0Q%Zob&
z8E3y@sFtcWFtKjQ=vlBj{3@r;Ifm7ZbFLYiJaG#Tf5jYKlFG`sd#(nPg@x^mFMl8M
zT9zDsekiSQKCc#oX0@mm!*_utvIo|#<(e{OgTM8&mS+kNWSN!ztXh~EX6CFTboh~v
zY56&qWfKeL&egiJ|NW_2!*h*uq#Sm=HqV>#ZlU4{UbZPyrY2VGV3>Hfwjn^nA$m5`
z;ln=4C(;B1)K@#FMyehY=h#){eQL&)w7zQ|-`_9)AG7!I;}rob1J<SJ|6*S@dB6Rh
z#D{zfET??mzOYw8giExcn(GqZgFU_sH+^REOn5azzHHvb*!#Xyj-3`^eDfycVA|*8
zO3O*lR_Ls0ouM`%MkhgPvTnkZxpO0;qM8p2dPr+7nsE8*(T?A1;~E$~|J6*9O<2aU
zAU%bJ>k?nWJ~xKvc}%A6pZ}R%;hx~Mkg34m@e-qrNyq_>z_Wn~`_>!0cXcRdj+9-n
zYBl$}-z(=H4h>DZay>k;#H8I#;JQM<-4h(C(|jtI3&e3R4&80|?!2i9OKG@xTf6Ow
z)vH^4!rb<Wd2zAxttkAzPkPlly$Uxsf&SbnJR-Y<D>6<@{kE|8$w7Vwu_o>hZF@4-
zD+>2kstcu^*_7S)<nLM`(}qGZv8Ail>HW|Va|sXsyibp7>4X5r9qkG)8TQrR?`3A^
zQenvMH}d~xvv~PJ_GaTZtP3`67CyLAa}8Ti_70(mN=ZdI3@_KbcIhlQ{7hAl@r;P-
zq9<;Til>4Wdx<E0NVvo|AzAqZ-yR0z+HL0=88fPGxPN9_#&#j@c3)6nrr+xm(%j_|
z+A2-$3u9KUU*8m=({lIS`CaQ>7CY_?;(UK2;@)-Fg(5;)4Bb8^Qb$jn;(C-L=eqfU
zj6}n(*|D+b|NhpKu~=~LWA&y*ZS$En>~7Ry)zQ*#zmw8btnhWlxpOkoj?eNLZ^bQg
ze&>7d@WEp#7iV-Z1u~w{?O`ZkW^z2`^Pstxy)gfk+)d7{?TpW372Lw~3`|8`RD|07
zrfc=h`TI9OnB%~~nT{pqA2$43@9^?I3p?KmLyHsd7Os7^u>HZC`!m~>TMwD9V9+tL
z|MQT)aKma*ZsW<;R{i($+8q=cLYAN2_5RQyp_+Z7Tegd@2;TBc@j&{yoxcs^OUz3S
z?@2i3mD2jvaMrweTg;p0ST{aj$6Tu3!MD@AlD}Qboa<?Lvm?v$<qKcE&{(tKKKl%x
zq91>?ebhfpvpO)ZP0puE?P0W%0pt2ChEpO(=6-Z`?%DqM+P`%k7CiHhI>|8J$x=MR
z{VdPuW)oB4gNClH3|C}qJXjS{&pWavO#FGF-LB=|!orN#v&%~4#2rNv3NEy6Gh;pS
zh^h9^BQ1w}r(AYdwCwWYE!`@my!nl9obg?bqE{?&(Meehul<B%%gR6L@tMoU{oh_)
zA#rJ$TF2^D87vc$U6d4W-4c0S+Av$WVQT7BgG}Eifd_U8A9!QB$ax0egD+p}r*7Tq
zB730uvI!Fh!`-`Ylp8`Ag1#w*Fo?~ZG)ZX6)TxdK4(&>{7JGL$S(a79Ys!je9QKzF
ze7);Z+VCn@sX?r}|7yj`(r3RJR?4kN(7$mgJF!Q<=W)PgHx`4y|Kfb^37dbeWOy>;
ztyLqxsqCS>CuLY3@XTb8kt$laTKnrP)wTb-k3ZgFUp&8_so*I851k`V1*{uYSl7IJ
z+4x!R;d7sbA7r!`zH^-WSC_%JDO*h=gV}>=pIMWQK}%ZqvgPdS4m#%K%7<v3UKkXb
zkkhk3xZ;~t;g|e^DuL2XRvOyoN_L&U_D>Y#&&pB>&^Xn3&hzHHC4LXqGHv)6;HcE#
zbG<HWO8=IB=bvp-?6cs>V!rtM`P`p&4i~wmgo(e=<(COaF1ga|p|V?Y&#KMB-hS$b
z-pNYr3)Zk{<~m^8^!c7G6JtaRN5WgfxGF}ui?RoG*?(WzvSumk#|WOf-L_9nANf7F
z`P#vDCc_@{N`1}0+y)op-!61E`8!)(X#VOuDNZ@Lx-U1|-zk}4!xT|G<zrn;n!TOD
z<@DD|Jq+J0e_gnJW%uJA=I3YbCDbW%dHD9SgoZ9Pn7#RW0oTza4Qs0mkqMiYg9i9E
zY}>*z|Ekvo#+Vk4gtLMQ7OX9ETWjy@$Xu0moj>=$;sAw)UAwJwrFJZLZ*F94`oGWe
z6UT$QCwF_kjAw}0Q7wM!aJ%s`PEBj&i<~+FTnp_g1kUX)zaDRWrG%sTa&yOolCNFb
zjG^M684fg^JgG2k`eK8bBAV+h+1VoOe=s`C-^+hIic5P-gkiDh3j5Fx+f}nzP6qsQ
zT=*tz1;ZWY9c=81xmivtLuQrUzj;%@X`$(sZOiWYeDd;?oXj?FU(k*3XPu&brNb7l
z-mo)gP5;RfWs8b{=6`k51P>g|RCuE%$GCkfvxSLyyXboHRqNJ0;`m+bkiD9z@c`Ge
zXHF|#zCC(Kjq%2c442eMRk!Cs?ksuSj#4}J-|u8*57A7Po-QV~;Y}H6TIyHsZ<$()
zWzT0b^cXX3c<6KR{>&wO6F_YMsSt*DjB~!fbM&3?FE=~bK}GA3dwjjrjD0abzTahQ
zbZBUwC4b1*`uDFRKD`R;{Ht!dGo-IK4h&p4<LmEZj|;!}e^+;9nEU;mW9b8imL$Wi
z4JU<@HVWkCdfnOozU|wGM4cQ@=4V$pf~uKjR8GFSj+xm{#%6`*&394~4U5+DsxE!Q
zGxzaFi#*G`kNyl*ZVeSY0h^6CJ{L;TmYBt~?2RHQ5G{WHj=avu%eU*o-B^{07Yf?S
z1sxbHR@r;0Fl=q-S9fg`Dk)!WXe!!r|NNowf?r03r%pfHq$t&WXo>0CeD5Xo)2Cfa
z*!rvc`^|TSLemsy9d4f-bbuk4y`tRc>+cP^XZwu=4^(_x_wiqyI-l&NWjX#e-*P15
zCEPm~sJ#4rn0uM<%ln6}t4@kIxT3o1ft-|+jn{>j{tG`yXfb?eP~lZzW_A^6_`1BI
z_4b)F{&IyO<s#;}Z&(w2^Y#CjMW6Dp=yc&(9N5>$C}uuorMJUlWtZ1`68AUWTNcN`
zDn0$}p}V^;eEYWUJj1lpFL@r+9N=J8H?g(l@bgVPy8WU>flE1yd5-xBKaK1}w|N^g
zdS1ORfB4|wmF%*A-*T_WB-)#QU-nn6?-lp+&BtfW)OI-ha?zgB^6gS-o5fF`zL{;Y
zT3T9hlE(u{RiE#{8aAz52k!dWoGWSE)WgEVV{!5F<XL`N9HLqdX$;Re@~2fkTk%gL
z&oWO@?0g<OBg3OrS{goTXYPCMt(3P~;#yxn&E!MYgqiH#6_<DC?d_X<?8&l;E+Q*d
zOuSp`pcJICYDL4MwYr+THJ1v6YWwV5l3OM&Jmx-wy)ic;wl}Hd%49QEoBH2oS#nh!
zUvGcC`7`1_yP9@@3ge2PP>0o1H_Usq*tSF?_se{zo4o;yJ5GO$T-$LxX~OJH%S)3s
zTC}y@dGS(nQ9y>p;oVjai;r;>cFxF9@;EzDIl@DkfnP4=BBxDp>&kMi$--+t?|N(H
zCuPQxpd!<DKBw*51w}1}&pzemk69)9nQz^@w<OA7@i7k1l`P-W-%Xx7rIkTOE^Uu&
z=&G(IZ?hK)?0NincRWK|tiu7mD{}g`gsQ4c)?7Yt>)yRB*KJ!jNiSq7n7+B-IiCqT
zzmvk5e}T7h>Nr>$;^tcg>`O42b5FRm!PLDk;orBnQ{MWh7l<)hlyYWRcyHOa^@Y?s
zpF0N+x3yp2ZpqH3aP?(?*3=-z8R<N1l1dXL)YO<VvmN}U{2uM<oxAq56>qw{4bM^I
zcbD$Z-^X~Q^1a*>Hs;mm>KQtYChst=Y_AtHxEwy?rTn6<H@}~C&XY6Uy@@wv-T$Ql
zWy&E8?}|LQ4hny*cm3LsYjgb07mu3DTnBDm+q@$!)qd{6XA9dmOmJh6vs!ZSKtuNH
z1rt(=R{Y;>T`4{*i}%&judi>5y}Q%6ZMx)KSJs3&K`z!8uad0XvM;$b`bqf-)z&jG
ztny=EIxy9;XvRv$7L&i$2Br*=tvtM+*fyCyo4xYB;eJlnmLvNob2*%fYvMW(d+yL&
z>lH6k&Fwd@_*&1IqU*48lH}hb%6_x`9(T>GO$oYvoBR9=4W)-q+QjDiaV-pB*nM~Y
zzXK<X46d`AOmbydA3gc<eg=c`&uUqHGL855H_e>sYQ?H@UgZ_TR(@NS>wkZH&j0Iq
z*fVCkkQ;+y!anxfOB#(`89b#O)<vv)uw|u1Y1wU~k6IW0Ok1SasKT`3&6^`x1|1Ks
zgv<+fUHC*^i=o_-yZpVAvjC$`*5CN1W!o8q*Naw*dd|tPY`pk0@W)}vmfK>dQj9#l
z{>tT9XzU{LY#noutinpgsQcG`*)z=8TgY5`yf3lfLhCd!Nfn`Q^O{78gqSwOENlo_
z?%l;CcUk`MjXx4iryVy<Hk-q`?EZ-#M#79fq7B^T?*v>K*3YQaU^tw2z&J*P`Ni3i
zvQ-B5@=eD#&nb;x=)qE2Zr;lj^o=Ei;a$=+F|iF>HXNv8xpSalvV7*DXWJPj{}BSU
zXkM&)e{8l`*|R+i0kaqKefW^5`|e(>NBxB(t9#gG6r+_JvKI>296r3lvTDk*dhR1>
z=XdOSeB7`)dGYMMyY@)QZk2T@UBWQq{h=e-9^vd3_WN1(*R#HTduqwsi&I5G-DXvh
zhUGo2@>{p*2JcTkbKz*HYpk1V>x;%(;nOAtxhxCc2(Dnbb5!TfUhY(Pc9*A5BfrN+
zb|%%_iT)#Ez+f^j-70bM>Z5U<LPs(mw9B1RU@+ZLtlrE}vWMk`p1|7EdtbC2etf|B
zthD)`pV8YD%%uX=CO^Dqt8TBfyL!$%Io`JRyAjdd3%}jisKUtcB!Yc~<q4mI1$;~P
zlsrFYvupQNP2~qM&CM&aG8}d`-L*KLdEaD?qk7fsn^U_)dQM(%SoZm79BYG%tOCfP
z`k*$kdET7^_y3&NSAOwbNPc(0bH3MX6Ba6(n@Dk9dG)CD_FCm!HkGY=J~P|oTJ>s+
zePi12?S$Z&yFR@?zI?m3q@Q6OTf@(2AFeqK-jAn)isq+}co*7N|Fz2MH<X=QTU%^V
zwPo6iIU+?;QmYmOOi4~S(0MEQxWRT;hIyH`&G&o%_I+5>#2$EHdT`v%>T<@tdsp%*
zbl&pc7GoHH@Z+?{0-UZb*{6+#*9*pT|7=>xoN}MT$^B5^HzrVP^wOmukEKQ&kvDea
zq^?`v|F!qQwY5LDm``4G@UY2;%*&Z~Hr#b+No_BByD_<dpEof#Q#12-BeT|-GdhP}
z-wg^j`6#vEUE-_+j*8kZrE~J_=WogVc8vFmoORpQtrEX}&$TG);X2?{@Fqg{*RN*_
z-@bJ{@bJK<<D388`uXkij--7}TVF`s^eh!;`0cGZ`~98B0}l_cy#D4*uk;G*bN9^q
zr+=;Y=5ENJGn4-ub5(VA!Ru=_t82Hm^DA3e&NSleaJrcrz!;GNT25#G`$~F1r0=`4
z=EYyNUioia{rctW*^j4tWb9+OQ5X9rRORA|jFwG7ox6qKT(Vvor1``xxl7h3Gn3QG
zI&@{=fzIijm-jO$Go0V58l8H^R-l2I*>6RN=!*6Fd9qjQ8U-7Q1-w-PN=sFjHqM@U
z_CiSJg>>~d1=nK}q#U<Rak;a1b{xaGyE_`AoET5+{$>9=f5ycLNuC?SnHqk^u(QQP
zM4q%e>lzcud9{&w#!j~x@0JHtu!%P8o^s#_%e1|5*Tf9W^Upo}@o|^U`mTm)-9A<&
zn$BxuCR*g$^qx-pHrZ>N8MDfZw^tv%yQ{0Idi-?H2h{_@pAu5?R5Y75o7ndsohg|C
z+I(t$UO#dFaZe5hhRn+cp5Hz{d3oc~ss)?GX57ti;A#amRf2UAu8E01l$3VXJ$>T;
zqf<(3%h*3``1tURwYbn}?uL)CN8^rKm6lGukfnOl_m2F9f>$ET)_*vEVV;v>BiDi0
zQ)jNOUSV6t<5XDox_|0a4K}ulX=*x?4TBxm{11IIRi$v<Uzs@h+PPo<Z9U$<d@Zw0
zO+>eKx!KYwO_Lo8nr?i0bm@lb7qhR6R^=!kGOvEjcIEC}fvM9UKRX*)SG%ry&SLj$
zLyH%OJ{7eHHq@THXm{!Td8@PijNk6B`~Uf#t$L4}rIz;O_3w8^Z(op;-@c<O_Q>~7
zKT=Dsl{zUVUN;C5ShU)Q<-!-2jp37yY)sy|qq4Z~>OS7({>jf?UA0-?;dD|zgyCIK
z+PxZKUY*PPzrWL6ux}q%l&<|H-PaQH6O<Tj9@YG=jFH;i5@B;J>wn4J1rAc$Gd|X{
ze-UR4{MPsO>>j&cR_C^=FRxEu7wdf2^O#VZ8v}QDRBYq1V_A20KX>_ia`KG*rP?pQ
z7Uw=MI9k(MD*MvvnEH(OCz!YS{+CO(Klk?Q#p{Lp-rC%Z`gHb5c8~b7GXbDL`}4!C
z#9aF8a=*lHze<lRz8QQ>gexA@9x(d+Z1$Sh|MTuWiToSS^jNsz@%A$%Jo7FD-flE1
zl>D_kh<D!Qg|;;k-Ip(O?4G2n!Y6+%DdouKz+jVq`3|?`1=c_Ry73Czgqf?uFBZHK
znKoT{NBw<Q>jv&K7Z>*g1bqLJU@FmaKP|d`t?ON;)TKu4RtL5-EtEW9%c4-sZjj0B
zv5RfdqQjfN<ToWBe-+^lx^dNO_3DQ*9$Vip3@GCcVR+}H^w2=;-96X8hu^%a`t|GC
z&(QzV9j+a6VZ0QPATqf)_xXog9J~3RPP!D7!6)bA$$a{0YDU(oV|%N)9WweP|EK+^
zT~u1(1R9`w+>@!CE7R>_Q2v<hmH*sBd#n9SOhcVls&s1wmANevj!+O;^zKOKl&B4J
zUNLxk&17G+v7Y&W%@*4)0k5`5Ok$hxph%!x?frv^W}9|it~~yUDdEw42AiraY|6@V
zElzKC?Rf1!cTr}-sda5!2Vzge#LK7X>aGabZ2bReE{gy|)PDuduSeO>ZJ)2c>hUV;
zIvL~qWqtycKOR=a>@;HT`9EjnN3FGLQD@>cf?;a`j%P1k|8T`Sja8@3`=WPLi$7YW
zb)xqe`+RNw*1vM;#cLyKXQef8&lUghDS(gPH1|KR#BXz!=G8mu@3#u8PqM##bf%<^
z<=hKjzHG3%n`#{VfB71f&9bMoi_IG=WLDTly_vd1Ve-_28B@~D3hz4|UKu=N8PkMK
z-3yrt#3y+$Zc-G9I(%aWyL;b+v-5N%V&z$m{Wo8K>A>^b=O16P_-%FISn+d%pTAyf
z-u9oHb>Qmi%RV9M?O)z|JL^B(c<%V5ZMob2?X0Pk;<u0SuZcT#&Z2CMSaP!5j~eaF
z-H!6FYj~!goxX98+mE@|_VaRBT=>6x^@|q)PFlLYRh5sfh6mQa5?OsrzhU{;`osUZ
zUsT95I9`kGX7p6{_`5QA#=^M=ro{4yHte2o@_M}c<DJDf%UKHE-qN{sYs!jsdS~|)
z8%~(bkjlP(mZMdcb%5f!1G(<6W^6ApnQPsCQ`%gBvwiZm`BtI*AFGuQyxBS@YhIjO
zm87`U<lJPl?*FH!FE99IBHGZpY*SEAGrQ@Is#2*^b^k-gHa(*I>;HbOs<e%|qU%!T
z#LzIw=)e!ZH9UV<miw75*<<tbR(3`m_wSRE>v{G!Z7=zde2I-gL5$I@j;o|@!wv0|
zCpv{oD?Xo<4Eude#<EFuIyYmx^7++^0zNT|Htg=XaZ761y^7|qy$>!e^_*inyUO^X
z=-mJ8!jcaJ-@mA2|F`+SedJs1i&={1Qo*kptEx<X)E*Yqxw=PGLw)nZ4LfsYaGzQF
zW4o_?2g9wmb)ZnTcGdj({L4$Wn4LzwMl*R%_4Q2=0w<PB0k2B>*U0?fuu{^0aAjpk
zqW#BLtJkdmEqR~k-T6EIoeJWj$MYMxOc$h@@7p9X$M$xI`MnuQTh|AuI6a<eJfq_4
zRh#u)PAB<87~UB@%e&X&vbr^7dGgl(OTB|Fs<#=QUwupQZT*oMD(yFUll58N+kElc
zQ}N#Q+HdpyPjzQh=<Y0Bvc#ofx!k^1>4)V4`~ROltp9l8HFpKQn;zd;)zvqe*!SOB
z?EdkX^ks{}MSMzvdt15>&NSxTQBx^(pgH707~_qp(Xt6!J_fpkg@25wE($rBzdiZn
z)1<o$pC0WMFWmRHW>S61Maf@^pEn#&uBy7i(XMPTyLQdDe6QlW!5X_+tG?ez_1W`F
zYnFWNl&kwzuMUjaZFahzQR5<0@AHO>^F^ywU+>xadacAf*<)MsXI=g0`~3X!YmDdi
zaPCYIwcqdiuKe4l3#WHnm^$a*+={QECiAS@CvDoq{xW`^d)aq`<^JXmo}IN^v-aqP
zl6Nx8>ZafMTD|YB4cjvI2XQ6BbGPrm-#Y(py#(*PC)tUQu7+Q%c*fJBB)IzXo*Vy_
z?p3~+>+*hXcvy48Q`ZHbnUBVu+{V$$G{^34gZFf`$hY_ZyjX0)<Z*Lr0OJYeYhjzk
z-6k(-%)2+o*|(R)*Ei+va@U2wJrf?>Oj@5L>$#Gpzs#=d|EqNKl}kR}u{?8kPv_R9
zOM82p|I5$0_5IPOsgaAm$MvpxwB33C(f9H`+j=+teP({a{+|WIGR7xoB()g2U2AJa
zv$C}de}A+2(r@24GyD1mDV}xv_0~>!<nvncPtk+vF3<NCrAj3~QlD||<JI2JzWcsO
z&5DTozHq8QoNS%wdz%x=j23^C7rbLJ{?_+=j_vJ+|NHk^^LOuxk+%4kIyuxalEuY=
z(b2gm-pPgakm^(+W8ckZH@%hFeD6w}f9lfIc{N)%-RXZSmNsjL_5-;`O)E6JlsGz+
z7BZbO(|IpH`3B3O8#5E#p8boN9)9+7^|P7P5@|c0NAk-Ayzh=beQs{xoqcD|PMKo$
zdg`>W3tL}%<=qd<@0L`QYEo&aa#^^-no&nzQ_<Qk?yWt`?{Bs&hxeCPx;rF_Jz25+
z!y-i<-hg_E8>cQ#d}e1CWBKFwk^h%!EaY30|C|4OyZyeVj!y9J!t%LyTif@tzm3|q
zT5t8LHBUahySs&xUtNFwjL*;WFRY%f!*Frw0f(ms8<sXR_sLpM5|mzD^!H_+|L4me
z=gX})d$@h`$CtM_W2&{qef}sWpO@QO{jYrf-QM+^_18vksatUT+N$7g#Rs9W?hB`}
z&t%U?NotC|zwav_^YP>9!4VN{y}ec1J6bb1CNaF4_~{d9SolZ9tjdan$E)ti*F9yL
z(5}L0lF8KH(|*~zMAmcb!hSy0cQG=qsjgqc+4i*YspcN%d)jNPeZX`=+Pk-$90e)w
z<G!{{VOZ4XX1M9K$J9-8j=1!kJyY=F#zg1#O&`CPuh{6@kr8o<C19pT1)ogC`>p>E
z2glA+GP9ia=h2^A@8VYPtu~f4I3R1am(lY+L&4)em0Dh288?@9N9E>t-8!<tud3u+
z-Z{e^b9wFjUs(xlEqVRy%v9~|C(rF$8&+G|)|i~EFD$j{-kw}VsV<d<s%LL*{ys11
zb$=ss{|1Atw^puL@#uQ|=CAdvALg_AG!$n$E{r?0G<RLuI+h)*0<}SVb+c~qNjklH
zcGf|3&L2Lj{hSUFGt_sNuihT&(z&R`*K@YSO<z++pZhz7&)diSwyidLaoxYas+=ce
zf8E-f`|Z0=ozlA1(th28VeTxei<@)(7frtM`>$oSS^uL)MNc^u;`}wLCvN^$oOxQz
zhMn)oi5>s?UkkZ%O8e)exJ+liUmle0rx)b+(V)(vYX6zDzAr8w-dQ!#zt+add8dqU
z@bjGq3=OAqau!|>>2S(uQE8|;a%D@`jvYO}<NWV#VqLF(#oF)9kB`|mZq0i9JbnGj
z4_nq(S{J-q=rixjksEQzk&^p^*6v!jw>o&zboYk~MFSQ#m^CwS@P1WLbKA>O@H_u@
z=Hm-)sXxU3c`zJ4%-GR=T0zC7O1R|g`Sq;No~fy*#vWf9uJ4t9S4rP8a_PAf>y)p`
zvGsNCJk!AVPC{C`aU!S9FR3{{W?eZu`=gYR%UUzD`FDES_p&qQG4lVZ*|JE(ediAC
zgr;@Ml?n$BuD$whYx#%o$IslFwVIQ2Yn;A@hO*&DtG~a!nKZt1t29_`D|+f>we9<}
zsxq}@%T6t9y7grF^56**9beb|y^>|Frq+BRfWPNU@!`L}Uw_rNuwp;e{d)av2DeiA
zqw|WZcf>{f{}|w=rdH9`9$fi@`^6tN3C;U)jg9M;EPr17)a$Ra*X#cE>YK8cctu7!
zGKLEaec<3#HQ(Ox<cUpF^HTNzc^-)eelam@$CfSI(cUs4?zBO{nVS+@+ZxN?@AHY6
z@qBMnpZ?*cZ$*|K30MFBHL|oq^!(SlcaHO#%4B~!S?<67?O^z!*Fhc~yKlwcVz|X4
z<?`y<E%BbWx2JdR-`_mvrtX(Ml?E#@Ny(G*{(iKu*qxLWb@blenIU0eS67sS5{Hws
zp`m&B>bo;$w3nRgj25_2-Y}WFRF;#0&y25S3;)C8%J$ddB|q?gKD5UqH1*K#)>h5h
zUt5yCzx!hKJ~|@Eqa?^=adl6a=Kd|E+J1Ablb=30a&Pa<lGo34KL7u6<SvWAlwt?{
zKcBi!eVukTO6Y~`iCHbCrP~$<glsC$Z+lgJ?b5v2&l<nf-xBK<`#S&m>~ib=*z|J4
zWy|N~Y%O{|tH>{Zef>+TN$l5lZ`ZzgbNkMkoepb%<+Agu<wn2N-k17s{)O;K46kM^
zU8>60*C!!8J0T~ib?Q{f<NeRCtSHZX9k#W-zPtN$XaD)Sisy4|zA4K5b;^In)c4kO
zT4?)K>y=0D=9ssahX+-;m+odSZELKz`K5gKcFFPEC!?4C`Sa`RmhO;mTw3k*@|Uh}
z6_heKFqfHqQ-FrnM>)GWt2sGEp03zeul{B3flJKZuXEHDA8PgWg>A{rUL91Yb8ptQ
zwcHBtefDm2k?mI65o@5gO^^Sd%a(^Paz0dY&HDWU<f$c{oQ{rpS>KteT3RMdpL6Ez
zn_0(CyuGLU`F~5@B$j~lJaTv1bfbepPl=Sjo3JxqKKJSz_L2t<V)yQqSy)GBE4#cc
z=4LzYSMbC*)}86V2fxFfXMI&QjaR<wn!YV5re<n(S6<Ao(**$$Gt><Yr>|Ufb7yq!
z%f_WX96@unm+mNT{~~MsZxVx7e$&1WU$z{*c(F^_eO=PUJ(lnO{+_%kvDs^Gho4}|
zof8jSj&=Utwz<08Dlu`@`s}4n2Y;Te*3A7ZBlBy)y@<LWU)hg+mHYmEUdOVh@j>ri
z{}lN4@2;rStA*bl=^9H*M}2+ieCyj=t*6uV#V5>*bGW~c|70G|p#>gHE7IHezNURn
zyUJpadz??^&)<z@Wnrs(+sl4@KmY4|>ye)U6V|=<*kG_ZA!dD{j&;Owx2sd179?od
zd=s=&b}P)gYc=)sTr11Ol$0YIldos({rysVx#wBmrz`dRS5Aq)wT<^TpX`ROUsSYL
zPdIbNsp|W*zyH6SoZsGf+tqE-rn<eSzN#(rmH2<-hgCJ>_MDwZ4m9S5oYFgfB;n<Y
zj;j+aCv5fq`QFYib*_@Cx@&#d|95kF7}qz<oxV=_=WQov+m7C~zrAnIujH3M*V-!`
zdTLwlZWoUZYca7`a~~+VID?|ErEOR7yF0v_Hocq6RPgNg`<EZq{7TO->r!kNdpkAS
z{Y|a=^@$9p68Btf4-a0Xv2yRBjrt2cgFn<amMOazRbJOS#r5v2ypd7ULg&35efuI_
z-xYrwePl=6V*~ThxsPXVs<VCTrnSB0=7xt%%xpW7^YRwWR97`oQaUudS6ZLpfvlk8
zxApsj{_K9W^O`>U-ZQh5vv<Ts6)OgWg(;pqS=rKFy=uz*`0afA0~a5-BlfF?ZFhWY
z*DZ6A_@V^P^WUn(xQ%TiG72iqQ;yqT*;~)R$k-<#DLHXU$bTk-hHuHoCJ2fjpPT)C
z-;><CRh^2?a_d+P4i$jnbj_MG5(WqM?h@bd;#aBO@gon+t4eIYhj{t!J=)4`E`59&
z^IrQV?e+(c^uLB(-R2%6fAIX#e%?;$thh7&%`K4vy95jtt(+~bySw!9qh-EYSKIi%
zr(Iq)i}S(RMYC)Ezy7{QYE4y;Q)Qvy^liC^zxO}9U;6so=P#G{Nmctf8Ozn*nY?97
zjb7ZI)}?!G*ETg}ePQ`&`TOF{y~d~c_0|{ufAJ#3$;oEJrd`|p<6I*p#p`~u-Va<n
zg_Tjid1><6%Sv6MN7q>GS#|6S<J^Edjdz6=Ul^x8`Xyj&)U<rwr^Lf;yZS44pT2Z&
zo*6THQQ6d@eFdJLmet=<yqGk;OjBv7%DAzi`tX61+1DP}B`}2f`DNWLKRYX>jra4R
zTfZLODB0>Kc2+S*@W>uERr3;AUg0LS52bgm*K4kAiWQ!6IJWQmx46&Jrd`E>fm)`{
zPIo-LPpj+tmU>S(`deK1jdaia&GWq~PyPC8Vf#yCTkh>iQ$tUDd~C@hziyX<%Zs?l
zYHB?4@6PTjea=|%WaslAxktOCzN)qRK3jcb{fafKLNxDhd70FE-L&?)-mGm|t%sHS
z{{$v2snM62&Aoqq*vj2%iM;!CYriJH-(UOQi97y7ec<(p8AoOqzKz`dZO*N)@{;!R
z?*IEN?@+m_d;50TygdGck#7zucrvYMpI5O+xB7cpP(Z-3neufHCO*G%|9bY@Tg5$c
zcjLM*ni{-+_&}0xWBv;(A-C@mzSqv`T>acAY}bBi_J!xcQ+K^pQa;(yyHvw``>r#G
z4ox{O|2^a-tIm3z=d*X@&yX?OdF=7rxNSWD#i!PLTwm|6sB?xnI{NE2Mj_tUFPGOw
zZugt1u|?XjX^(OGjzT}vLWxU-9Lv;}X{k4hh)mg7UoYm|zUtgm@3_6c;@;nn{U$qQ
zfBJ0q(Df6-Lo{aWELFQaf5y7j^sfzi@7q4Ve(-TuxQ)F}Q_~#{-L(pe4_8Hfz0D`*
zQ<$fBy-!Zn$||(#e@onCmH_^pyKY@r+|I3Sf8Qa|jV<o*73=H9nlG&^Ez7ff)aqY+
zozHLCSx~di@9+kL%?}PQlsEc2{bfjKsN=Odi*NZAN?bl6!p7O@>9=^Kj+}fS;&0m7
z@!{d}`RBs#$JJJt@|p4Re2`uc^gb+0%d)fchwWbzhQPq*5~f~T+XG(oZ!qvTGUBqV
z|Hrm$+O!|Na%W#YU3GY`o12>t*W4r1ckf%HcYDiArPy5-7dI^pEsab}QxiAOUG%tn
z>z75Pb=+_MPTBkDz^3NY88_Fc`m?Oq?mFd~NK9L9vSN+o4U>7UUT$t5&KTFNiJcu&
zpL*cNnI68!#|r=4Ze0^O`OJ<&*)1{)1?uOkG*o3hI^u4*zd&y8{Tkt5?yqWP>mw)o
zq@-A%IU{xRbXFd>;KhOpwI%PbWNPTM>~qMh)V%%uT%)i5p~u|^*L_R8nfHFr;m-X1
zOBZd~vMc8Zhy0|;`4gs;%)PyI`^;^LQuEzvq8{&CK3)HK`4f*bIXM>f|Je5b{bqf*
z&32ErmbA68ak7%~?TsZXiz>D~?$$4Q)-Jz7M?ZY!cc%y3DbLeC7e6}Bpc7Hh#3>xo
zp4WeVzW;7P<qeso^NaV$$Fp4*(y%w^_1|7|YK?k&=08qbj-#?aQg;|xe(k%Es}p6A
z=2N|B(YfHjh4+dctjpi;`{|ba%c}=_zP*)SwAiBcU}nlpr^kY~Zn8X&RyTb0c}vvS
z?(Wk+|NS<$`F=<FYj~Z+)(@=*wG&SpPY_(b*}$jAcZPk2P;CER|H$tv9~A%3HIHIt
zOM3nC<jt$ASD#+9=1j%QrF}J@&vK^a&UQ`zevXGT;O_m6YZf#FcZ&;uIHk>SW^Q%Q
z^ZDPGX9ipTb)NtCv3zXArY9n;t*I8}@B4bYxzp=@I4<qmxzaMe@6V+2YkLnbY$*u}
z&R^+sQ$t(h!Iep>C9`9Sy&O!tpBW^vyB^=4wktdM*YB^_uLZA)k5tT&;Q97;;dD73
z=WNI4=lm=zBErspT;m^XZmxH;<f-TH#Zi4e9sm1O8mhE1|NRfVSt;;8a{AJ+zpCDT
z51(IeI&k3k7bz3AT(-jt<Q0Bt?%1*N->+K}swaI2mKVN#q<!Vfujjd6nN=Dce}4Ay
z`PrR&Kf0-3%d<RUUdTP;`<Xpb-z|SVoeuJc_xX8Go{4R&Dm9v{R(kctWr11G-@kV_
zKTl65{+~2Mqj8#meR7)@zk!3xbB;YSdn;-${{M7Jn^EibuQ@S$B%ZH}Eqrxn=egrn
zb;kXUGYuAc>K&<H^HY6s-=mlxnk;K#r@TMymh<Y$yfbquBi7n73Ja~<w0xEQ(%;vE
zi#{*=)-3!ee-cXo|I_$gM{b6$mazM-T=(mxjiqI&d}ml#*ugoL?mr(iAD7Z_lKmvb
zb-1og_Wa?AH+g^G5H~-#>)(eP?q8(kPk-NEcYfj)<<fgg?{)|VM4nu^^t;-z-Mb=_
z><qfzg(-h146;>Qtzka>@#klPCf=57wkJ3WB__&MRNl<|_miV{w#`oI&(GzTFIvR4
zKJoB|%&T2X_Mc&9{Za8?zh&&siFwZN-fBlqneBZjeg4JY&Aa^nYOL3J{`7tPvy~qt
zXV}bUNDn{MC%)j1U3Ey-;jbzYS9#}H9iCvCaEGHzcEw@i^FIQEg5vhxPmWDHZ+B?&
z`nE@cQl~EJ@5^X-(ek5Oh4G5>ZZ*FpmtU{HY-rJNaq;cX|9-Q-TJ!(!_w<7D{9hmP
z|E<ycE+FxF^``|tUkC;)x#zaFKH61MW(M2txTb@v6(5Mkyp8!;bL4qXlu6f}LwA1P
zyL#eC%LdnO3xixK*XvUY|9w7Q|LEqec}r5~W~qGtC|~b$+p)Re)s@bsCL=K&i-S*2
z-re%+OUtvC_Ufe6RJV{RMXUuE)<mkDnH9QNJ>%wd%P)p?&E{r3&!hGgJ$~@_{oeNL
z!u}U_#qYP0Pd@caGs0|RO3(|Hr=HTuj~<qZt*Pb7yEcEppX+|QO)C;!7<ukA?G1eV
z-#95L>ByGMQ*j4&y}3L4<iY0fiuZfvSn5Brs_*+dZMNpCx5^qW&e?z7-)TQ{Gj#Qi
z(vM30wLcUYjMHq69qSc;SKV^s>uXn^`E?We?YMGI7?iGet(K^c+3AqdYCk8AYbw`S
zd%tUTKNbq7{O3v*UU+uFD{tW@HGyl2JsqrqQ>IP7x4kp0vGGTb#KC#n@24G{#|j!|
z`1b$iiD3U<pT6Dx{>*rpn|pEI+o)gvE@pptx4T->;K1Ak3YP9)5{=UR4D$EyZNFcy
zzpQkBU4_j*i`&O~SI=YHP+u>0@#4xqHq~r`bCoMT-B$PPyXp68n(mk1pH5rdjw?#w
zw3q$g$-6%Hz>y#Q3zNOsB{l}{WJnGTe>$Py=-+zz|J&xcM943*`I>g5?8UEb&*Yu^
zZNJ}977>}Uso>$ssP*9?As^4zA2TdYlYjH(%*M~37X7w<FYx<XG_TA`fmah*0{SJU
zPZ$1uExJWFreoz&RffL4us#3l{Nt*1+ZHXF#d(ff|4qUTgY{DEC#6}6qdDT&#mE#r
zl8$({`cHnO<KORVy;Ch?en{5wG`*O3;cu+OR`FR^-z3I<c*C@2R)pZc`iC+4d+PmD
zKD@cP=IouL?SYp&s?GbRosIf*RQ%wPV`&?T)2+4#1>gL4h?^&F=cKfEr#7dW=j}Og
zJ-+=<`FU599gfYn1mxbGjLtvG^x?;&qasU|7gs#<Idw{FhDD+I=JfBNPS1L``qsss
z#%(p`J@Y<4OL+O9;C|Wjck@n9`5JuV&$F~Sx&Mpwc1$$<@{i$|OjuoJ<Qu;Ibu8ss
z{~!HuFnW~mI3VIWe@xZEV)cVp8J5ld(>imep>{Z5;;AXMbF9OQlYi|j?oZ6hI^(Th
zx<>D{VJa8vbp7IlTU*+ALOHgc;JjLO<cXi+-+lkurXBpNp|`jE*>i1S>!L3=Ox=2J
z965EhdE+)S*M%#dbl-H}IVtu8|7x~XSIjN+{w9VnslB{yXt|l^am)D?Un=HwnH^qH
zQrV-`{p{=Zz{tMBcbq-ONd~@=-cwz<Pg(DAX+3{AA&YP6_xG`XeqQbUqg`cnFrMY}
z#|{3HPwaohz2_;|`@u>+_g}-|y|X@j)056ybK}U|?RPeAFnW6Xz0;4BKQ(SMa~Hkd
z{r-`SLd%RDCTjbn4&SN#n~{}$OC$dFrcXs$TH4Z2i<xKGs&_1~vo|WeWq0rY{dq0!
zYm+ZOIJoAYzmlv~U)q<=`$VQs`}lihu+2uD-c=7{D_=gcNt>H<lEMD!lK+psa@TD7
znymM9*{0`nYqu1C+WY_f*<;dexyOI}D)gz3?)i91FJv3v(nW6rw4%Q*Jr&dY-N{w*
zSmkoVeS5ekdrL12a%{a{9KsW^szyJw;J$IE^lo?S+n?`Ed1v$gklD2V=?b~GOqd`1
z7EO=Xq0u?toM&ms$LHs{l-qJ|pSyO#!^_)?<IkRNm8Yj}oyN5=)-BjBKIH4eCC@jS
zOxIPDIyFr<+M?n^!q>Ob+qpWrx(@A}%C0MO#rl(PM|))6Inlg7b+Y%}U&X!EYFYT=
zmU>J5o*z7KZ*99)s<CLIww`YCu|1-fm{)LfwKh$fRIUB((q+BChyw1`MLlU{x+ecB
zj+W<5uKH*4FSaUsPj17P?voJ_QIGF<eeMqM>gx8eEN*JZn>GLOihwDFuWl$Z?E1oU
z>_o(8W2L_1?-vI5EBN@B{14k*XWG5Uy0xMz`}vFg#-5xNRojo>S~m08?R_;LZJs`T
z`sDtug;T#x_Ln=lwwK>`c4pnzlEj0$n=a{H_;>N0RKB#r+e4DG%(DBOz0b~HF|p2Y
z=AJv*J9bq*x)k+Uoh|m{4i*RP^0V@dVS#~umnJfoyj?rDmVbTh$pve+NPOS6Pb&ZS
zud6ynm-Q2_A7a$M-?#PJ%AoXqNktQnDu%BIw&mWIG)ghBv$K=2pSa}XH~+a-M_;77
z6+T;2bzIVRMd$i`PP@zY`P4m^?cF|i(xgKV8Xv~&nX>HTw&J3q4<Cd6E!_35T23r$
z-i}WSvu;LAu2hwdj*jl#{`YNDzD4OP5pHqaYZbQ{Vy(-Q9xggs^8TXp<J{dlcLf9l
zION=sTf0U6#%}TX^@i;W7AW*?uYGWUaoN7__A*`Tt6g8*|9a@h$1j{*kCsl4zgBTu
zIKH;kbalA#+rQsue*5=7YtLVP`yb*A#&-W)9_K!P{`~T;soJdD-)HQ}ZP*!K=jnDV
z_1W3~UXOF@cR!F`<~Q@u1oe3dZ~FtkuT4))Z0zjxIV*lk)wZGP$c-B>`u|H^zH)2T
zyj%S1qNksG)7gF5>o&vxdB*I;#l>s4-2XU{PsXamLp%5W#!YMf{a<!1EXtE%^5n^d
zrFoqj#j3>PXBsq4nk2M#?>g)9cSnvMb=9_?zI%<1?iQi?k`fa?Kfj2`%zba`YMVRy
z`mWtN|9AEJXUVClOQ(K2>oZmUr|+3FTQ2?EvND))%cX5wm$IHbc{1wv&i!AXNo$C3
zt=*D;&*kR9q^zVxTYt1x1WaO(Vkj;y-m_;*dEc7u?(S>1@-8jmymxQw{H?zYK79Us
zIqLS=*{cl~{@;ILS?{xU4(YDt%a>ofwQbX;OIg3yt(ztPD_5hhuP-Y5_Kh16tKTmd
z(>1aG>&8*5R(sZoL$O7G&8>>ztHW}?xe>d|bkEMptTWoP!`|B3`r5i!ZjEXw*TXZ7
z)A_>J#~nR>eEGjqPRViAZ%x_wWIFcm-@ne;P@|ch|Jco&lIG?&uf)FKk7QA55pd#2
zRCuSyG*K}@5yW9u=3F2EvZ`?+O905mLkB#VG(a+m2`Y>tAQ=OLO}ssF8ag^hu3QoE
z_C76j-OJnC)6ehN(W9-?bfaG>>^io7#fpwin~bI!DJv_lmAS7rg-_1LBQ8$PxsB)G
zl@PnOEo)b;>iYBNkJM8!F|jDymq#Z&ef~T-FE8%(`Rz-Vv^;r|616?Ax4F5QZ;`N5
z6+`K|9Xn=RxDXJwCL-{0R7{MFpP!$Lo7<zeZ+%lzR8&<}dF4}-zrR|&{?eYx;;Hp(
zqqbfujpz+ZOH(T=EBo^H_Vg1cJalw)A~vV>t~;FdCGXyz$j9Y-DnCD~`PBLB{2S3z
z`d=Fx8*^@KSa@vf+1cjF`T6Hp1TOyY;X}foA0IVDxMW>4dFHA#Sbh2Rdi~=UFHTHU
zcF&4gy=G0ypC2D<{{4I&v!`O>>hSeN-`+${(~Diz>><6sQ&>GHCMM>uzP`TybwyLJ
z<YPSxH*K2K)Wjsh#p>wj2s#0D7vJfGId-*CPrr+oZVhK(VA}(_BcSG3kK``Cl@}$=
z^JH|Rw>>#C)7W&~)M?X<>i$$r(}{HQ^5Tk&jC^x{|9tuSKY{EMxt!HG7x0~(Y23bM
zjn1y}_i>M-YHDmMD=YW>c+|~s<Hn5-Z#JLbRQLB+8{cJx88c>t@V7@sL?q<pt$RH|
zYN@h&pFz<RkDQzwh8gztc1MpMeRFfO`|*jAZM&T(mH$8aVfVAz?{~{n($gQmejWWd
zDkn$B&CRVx&Q>a5-gDccCmugz#H|!L7w|<!M<=JJhrezwh>DWR%gfX1?3g}XTvAe!
zS8~xo4-bzAf4|>Pe|Kl+*1BTxS%G0;ZqxN*SLL&_urN%RGG)o?2|TCn>@1#Xn9Qaf
zzV6Anxz@Y*mIrRyxbfh*b9}<Wlcla-x^yYy_BLHNH@B;)pLXh%xbFLx85tENWnKPm
z&Az`c7WZG;UH-o6{q)(hqmw^v=<V(0@%`tUnwqK;zi-d4ZOzTh6DLk&D0zQx?z6MA
znG0TAP+aCS^U$GI?#h=-r<Vw2Czn1wCE6gB9w#j=9Ud=yD={tY*o}?J8@Fy%wYQ%i
zxjF6Q!*=;e6DBk)Uc7kSVPlD%J9nCj{XY48*9B2ehOIi<+TN*k?y0Fuqc{^jKRcVf
z#z$9AZ{5e^!7JPs2CUe_S1x{);m>3F{{btl)6dDIotvY{xuETC?9qSM=Ph5gO6$$r
zx21xU4rbiiqNyFeZp}X1>}xuI{{D^JTV*;~&G%AbO54$M=lU*P3Yu#4Ge&%u66b<x
ztgNgX%irH)-#35uY-vkN%aE|Jq?|P}E6<-gb?E3(*TaHRY}wh_TjSa5>+9FW?p}7c
zfoH<Xm72?zEnBi=Nyzlnw6vhm(9qX4nhR~k#KbD9t0zyMy!dqhkJsyKYfqj#7p6J+
zeCa}MBlZCQuP-mNH@v;Qo%z(f!|`=LTNgUFzcO0mwtUZ?Ig8!<!|tzJwJPcEuF@|r
zE;_ddn#R@D)w#I3hTi}8VsXELsi~@xl2d!2Y2C?_C-3YkUHz*pElus?$B&<??;UV*
za{BT2`+dub4+;xpW_I-TrQO(&Xw~N<q4bjR%0hp;pDmA%_ZPprV=1N^b>!S!>zQV`
zQnuCKjvPAFbaQjMaoL*)CuirKB`<}zTAMnB)n8e?aa+1(O;6n3s*CGlt^fS}>*?wF
z@K~?()z0k~*06Gm2?z-_tzD}d78ds8$&(NFs^5oxFXDcCV^5{AaoU*$)!*OUxP4n#
zTH4#ig~i|Q=aO~K*(J;T=APPF{QSh3Gb!)x>|7JQy$|H9K3VIe^z`G)=hvP3@bEAv
zC+EXEJBuTtqCi<Rwq2KJ!o?})#Y1Z?URLUyo&CZ}thxBtmzPqL>;L}!8(P+8U;Rx7
zbUE?KlbsJ9B&=DxR@&-}o4&dEbmw-yiIXQccXxCD{r!D;=H+F(_*P%^^7c;t_~_`J
zU8UXW^D5gOJV=Obzw#n9G<4#O86HJNMoX72Wnp2tvg_}ZAMfW{6fQcpQhTmd>7jGy
z*8Tc+a<aOokI#{-SEuf){e7*9Yl^_FpqQv*J(b$9qFkh0*g>*f5K^p9V&DSR0TL3P
z46OoI#cyw!dU<)3$hHYMNyvbO0>i@Ey1Tih&GW95YB+Hu7Ql=#K+#&IY-u^O?CmYX
z+*>BG?Mf{Iy|YvroH+ItJUqne<mAM`!;|vt%*<VU?i`9zreK4o&ztAx;lc6n;X|G1
zZ9aW%!cH8zll>zVTl`Yf(u@)gFf=tctNs*r>R?lvzr~4T?ku}nD_2+7B}<kBgoG@4
zUC<(MNC8w$U0C_@@^WE$dH=95F+oAWDbuFCvQklO$@l_t=!+@+{rtJNwj@43H&;bX
z%_!}RgqD_8iR?51CzC9Y2fj4z-)|qiJumfmpRCUegT_^>v|`&;S_FEhtz5?};3T1D
zY;64P%}wWaKG{{LtG>VUO-fP<Umy4M++6D$H*UNza8hi^*aNnyW#UA^zrVh&4t)3e
zb@%%9`G?t6S_If!+8SCxbt_K~C^*2ixsU@W#5stnbwN&S5paS;j}wO?J&l>cG-b-P
zmsWgW*Dg#gFSZMAxOso=#Y_WG(h*qn@Q=OUFP-QR(T!^v7#J8lUHx3vIVCg!0LEHI
A!2kdN

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_cd.svg b/doc/sf_and_dist/graphs/jacobi_cd.svg
new file mode 100644
index 000000000..ee639011c
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_cd.svg
@@ -0,0 +1,76 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="202.3" x2="453" y2="202.3"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,184.9 L92.6,184.9 M90.6,167.6 L92.6,167.6 M90.6,150.3 L92.6,150.3 M90.6,115.6 L92.6,115.6 M90.6,98.23 L92.6,98.23 M90.6,80.89 L92.6,80.89 M90.6,202.3 L92.6,202.3 M90.6,219.6 L92.6,219.6 M90.6,237 L92.6,237 M90.6,254.3 L92.6,254.3 M90.6,271.6 L92.6,271.6 M90.6,289 L92.6,289 M90.6,306.3 L92.6,306.3 M90.6,323.7 L92.6,323.7 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M291.3,341 L291.3,343 M313.4,341 L313.4,343 M335.5,341 L335.5,343 M379.7,341 L379.7,343 M401.7,341 L401.7,343 M423.8,341 L423.8,343 M247.2,341 L247.2,343 M225.1,341 L225.1,343 M203,341 L203,343 M158.8,341 L158.8,343 M136.8,341 L136.8,343 M114.7,341 L114.7,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,202.3 L92.6,202.3 M87.6,132.9 L92.6,132.9 M87.6,63.55 L92.6,63.55 M87.6,202.3 L92.6,202.3 M87.6,271.6 L92.6,271.6 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M357.6,341 L357.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M180.9,341 L180.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="357.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="180.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="135.3" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="81.6" y="65.95" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="274" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cd(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,318.7 L94.37,325.6 L96.13,331.4 L97.9,335.8 L99.67,338.9 L101.4,340.6 L103.2,341 L105,339.9 L106.7,337.5 L108.5,333.8 L110.3,328.7 L112,322.3 L113.8,314.8 L115.6,306.1 L117.3,296.4 L119.1,285.8 L120.9,274.3 L122.6,262.1 L124.4,249.3 L126.2,236.1 L127.9,222.5 L129.7,208.7 L131.5,194.8 L133.2,181 L135,167.4 L136.8,154.2 L138.5,141.4 L140.3,129.3 L142.1,117.9 L143.8,107.3 L145.6,97.69 L147.4,89.11 L149.1,81.67 L150.9,75.43 L152.7,70.45 L154.4,66.8 L156.2,64.49 L158,63.57 L159.7,64.03 L161.5,65.87 L163.3,69.07 L165,73.61 L166.8,79.43 L168.6,86.48 L170.3,94.68 L172.1,104 L173.9,114.2 L175.6,125.4 L177.4,137.3 L179.2,149.8 L180.9,162.9 L182.7,176.4 L184.5,190.1 L186.2,204 L188,217.8 L189.8,231.5 L191.5,244.9 L193.3,257.9 L195.1,270.3 L196.8,282 L198.6,293 L200.4,303 L202.1,312 L203.9,319.9 L205.7,326.7 L207.4,332.2 L209.2,336.4 L211,339.3 L212.7,340.8 L214.5,340.9 L216.3,339.6 L218,337 L219.8,333 L221.6,327.7 L223.3,321.1 L225.1,313.4 L226.9,304.6 L228.6,294.7 L230.4,283.9 L232.2,272.3 L233.9,260 L235.7,247.1 L237.5,233.8 L239.2,220.2 L241,206.3 L242.7,192.5 L244.5,178.7 L246.3,165.2 L248,152 L249.8,139.3 L251.6,127.3 L253.3,116 L255.1,105.6 L256.9,96.17 L258.6,87.78 L260.4,80.53 L262.2,74.5 L263.9,69.75 L265.7,66.31 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.31 L274.5,69.75 L276.3,74.5 L278.1,80.53 L279.8,87.78 L281.6,96.17 L283.4,105.6 L285.1,116 L286.9,127.3 L288.7,139.3 L290.4,152 L292.2,165.2 L294,178.7 L295.7,192.5 L297.5,206.3 L299.3,220.2 L301,233.8 L302.8,247.1 L304.6,260 L306.3,272.3 L308.1,283.9 L309.9,294.7 L311.6,304.6 L313.4,313.4 L315.2,321.1 L316.9,327.7 L318.7,333 L320.5,337 L322.2,339.6 L324,340.9 L325.8,340.8 L327.5,339.3 L329.3,336.4 L331.1,332.2 L332.8,326.7 L334.6,319.9 L336.4,312 L338.1,303 L339.9,293 L341.7,282 L343.4,270.3 L345.2,257.9 L347,244.9 L348.7,231.5 L350.5,217.8 L352.3,204 L354,190.1 L355.8,176.4 L357.6,162.9 L359.3,149.8 L361.1,137.3 L362.9,125.4 L364.6,114.2 L366.4,104 L368.2,94.68 L369.9,86.48 L371.7,79.43 L373.5,73.61 L375.2,69.07 L377,65.87 L378.8,64.03 L380.5,63.57 L382.3,64.49 L384.1,66.8 L385.8,70.45 L387.6,75.43 L389.4,81.67 L391.1,89.11 L392.9,97.69 L394.7,107.3 L396.4,117.9 L398.2,129.3 L400,141.4 L401.7,154.2 L403.5,167.4 L405.3,181 L407,194.8 L408.8,208.7 L410.6,222.5 L412.3,236.1 L414.1,249.3 L415.9,262.1 L417.6,274.3 L419.4,285.8 L421.2,296.4 L422.9,306.1 L424.7,314.8 L426.5,322.3 L428.2,328.7 L430,333.8 L431.8,337.5 L433.5,339.9 L435.3,341 L437.1,340.6 L438.8,338.9 L440.6,335.8 L442.4,331.4 L444.1,325.6 L445.9,318.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,340.3 L94.37,338.6 L96.13,335.8 L97.9,332 L99.67,327.2 L101.4,321.3 L103.2,314.3 L105,306.3 L106.7,297.3 L108.5,287.3 L110.3,276.4 L112,264.7 L113.8,252.3 L115.6,239.3 L117.3,225.9 L119.1,212.1 L120.9,198.3 L122.6,184.5 L124.4,170.9 L126.2,157.7 L127.9,145 L129.7,133 L131.5,121.8 L133.2,111.4 L135,102 L136.8,93.54 L138.5,86.13 L140.3,79.76 L142.1,74.45 L143.8,70.19 L145.6,66.99 L147.4,64.83 L149.1,63.72 L150.9,63.65 L152.7,64.61 L154.4,66.62 L156.2,69.68 L158,73.79 L159.7,78.96 L161.5,85.18 L163.3,92.44 L165,100.7 L166.8,110 L168.6,120.3 L170.3,131.4 L172.1,143.3 L173.9,155.9 L175.6,169 L177.4,182.6 L179.2,196.3 L180.9,210.2 L182.7,224 L184.5,237.5 L186.2,250.5 L188,263 L189.8,274.8 L191.5,285.8 L193.3,295.9 L195.1,305.1 L196.8,313.2 L198.6,320.3 L200.4,326.4 L202.1,331.4 L203.9,335.4 L205.7,338.3 L207.4,340.1 L209.2,341 L211,340.7 L212.7,339.5 L214.5,337.2 L216.3,333.8 L218,329.4 L219.8,323.9 L221.6,317.4 L223.3,309.9 L225.1,301.3 L226.9,291.7 L228.6,281.2 L230.4,269.9 L232.2,257.8 L233.9,245 L235.7,231.7 L237.5,218.1 L239.2,204.3 L241,190.4 L242.7,176.7 L244.5,163.3 L246.3,150.4 L248,138.1 L249.8,126.5 L251.6,115.7 L253.3,105.9 L255.1,97.04 L256.9,89.19 L258.6,82.37 L260.4,76.61 L262.2,71.9 L263.9,68.24 L265.7,65.63 L267.5,64.07 L269.2,63.55 L271,64.07 L272.8,65.63 L274.5,68.24 L276.3,71.9 L278.1,76.61 L279.8,82.37 L281.6,89.19 L283.4,97.04 L285.1,105.9 L286.9,115.7 L288.7,126.5 L290.4,138.1 L292.2,150.4 L294,163.3 L295.7,176.7 L297.5,190.4 L299.3,204.3 L301,218.1 L302.8,231.7 L304.6,245 L306.3,257.8 L308.1,269.9 L309.9,281.2 L311.6,291.7 L313.4,301.3 L315.2,309.9 L316.9,317.4 L318.7,323.9 L320.5,329.4 L322.2,333.8 L324,337.2 L325.8,339.5 L327.5,340.7 L329.3,341 L331.1,340.1 L332.8,338.3 L334.6,335.4 L336.4,331.4 L338.1,326.4 L339.9,320.3 L341.7,313.2 L343.4,305.1 L345.2,295.9 L347,285.8 L348.7,274.8 L350.5,263 L352.3,250.5 L354,237.5 L355.8,224 L357.6,210.2 L359.3,196.3 L361.1,182.6 L362.9,169 L364.6,155.9 L366.4,143.3 L368.2,131.4 L369.9,120.3 L371.7,110 L373.5,100.7 L375.2,92.44 L377,85.18 L378.8,78.96 L380.5,73.79 L382.3,69.68 L384.1,66.62 L385.8,64.61 L387.6,63.65 L389.4,63.72 L391.1,64.83 L392.9,66.99 L394.7,70.19 L396.4,74.45 L398.2,79.76 L400,86.13 L401.7,93.54 L403.5,102 L405.3,111.4 L407,121.8 L408.8,133 L410.6,145 L412.3,157.7 L414.1,170.9 L415.9,184.5 L417.6,198.3 L419.4,212.1 L421.2,225.9 L422.9,239.3 L424.7,252.3 L426.5,264.7 L428.2,276.4 L430,287.3 L431.8,297.3 L433.5,306.3 L435.3,314.3 L437.1,321.3 L438.8,327.2 L440.6,332 L442.4,335.8 L444.1,338.6 L445.9,340.3 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,261 L94.37,248.7 L96.13,235.7 L97.9,222.3 L99.67,208.5 L101.4,194.7 L103.2,180.9 L105,167.5 L106.7,154.6 L108.5,142.4 L110.3,131 L112,120.4 L113.8,110.9 L115.6,102.3 L117.3,94.69 L119.1,88.03 L120.9,82.29 L122.6,77.42 L124.4,73.35 L126.2,70.05 L127.9,67.47 L129.7,65.56 L131.5,64.29 L133.2,63.64 L135,63.61 L136.8,64.18 L138.5,65.37 L140.3,67.2 L142.1,69.7 L143.8,72.92 L145.6,76.88 L147.4,81.66 L149.1,87.29 L150.9,93.83 L152.7,101.3 L154.4,109.8 L156.2,119.2 L158,129.6 L159.7,140.9 L161.5,153.1 L163.3,165.9 L165,179.3 L166.8,193 L168.6,206.8 L170.3,220.6 L172.1,234.1 L173.9,247.2 L175.6,259.6 L177.4,271.2 L179.2,281.9 L180.9,291.7 L182.7,300.5 L184.5,308.3 L186.2,315.1 L188,321.1 L189.8,326.1 L191.5,330.4 L193.3,333.8 L195.1,336.6 L196.8,338.6 L198.6,340 L200.4,340.8 L202.1,341 L203.9,340.6 L205.7,339.5 L207.4,337.8 L209.2,335.5 L211,332.4 L212.7,328.6 L214.5,324 L216.3,318.6 L218,312.2 L219.8,305 L221.6,296.7 L223.3,287.5 L225.1,277.3 L226.9,266.2 L228.6,254.2 L230.4,241.5 L232.2,228.3 L233.9,214.6 L235.7,200.8 L237.5,186.9 L239.2,173.3 L241,160.2 L242.7,147.7 L244.5,135.9 L246.3,124.9 L248,115 L249.8,105.9 L251.6,97.91 L253.3,90.84 L255.1,84.71 L256.9,79.46 L258.6,75.04 L260.4,71.41 L262.2,68.52 L263.9,66.32 L265.7,64.77 L267.5,63.85 L269.2,63.55 L271,63.85 L272.8,64.77 L274.5,66.32 L276.3,68.52 L278.1,71.41 L279.8,75.04 L281.6,79.46 L283.4,84.71 L285.1,90.84 L286.9,97.91 L288.7,105.9 L290.4,115 L292.2,124.9 L294,135.9 L295.7,147.7 L297.5,160.2 L299.3,173.3 L301,186.9 L302.8,200.8 L304.6,214.6 L306.3,228.3 L308.1,241.5 L309.9,254.2 L311.6,266.2 L313.4,277.3 L315.2,287.5 L316.9,296.7 L318.7,305 L320.5,312.2 L322.2,318.6 L324,324 L325.8,328.6 L327.5,332.4 L329.3,335.5 L331.1,337.8 L332.8,339.5 L334.6,340.6 L336.4,341 L338.1,340.8 L339.9,340 L341.7,338.6 L343.4,336.6 L345.2,333.8 L347,330.4 L348.7,326.1 L350.5,321.1 L352.3,315.1 L354,308.3 L355.8,300.5 L357.6,291.7 L359.3,281.9 L361.1,271.2 L362.9,259.6 L364.6,247.2 L366.4,234.1 L368.2,220.6 L369.9,206.8 L371.7,193 L373.5,179.3 L375.2,165.9 L377,153.1 L378.8,140.9 L380.5,129.6 L382.3,119.2 L384.1,109.8 L385.8,101.3 L387.6,93.83 L389.4,87.29 L391.1,81.66 L392.9,76.88 L394.7,72.92 L396.4,69.7 L398.2,67.2 L400,65.37 L401.7,64.18 L403.5,63.61 L405.3,63.64 L407,64.29 L408.8,65.56 L410.6,67.47 L412.3,70.05 L414.1,73.35 L415.9,77.42 L417.6,82.29 L419.4,88.03 L421.2,94.69 L422.9,102.3 L424.7,110.9 L426.5,120.4 L428.2,131 L430,142.4 L431.8,154.6 L433.5,167.5 L435.3,180.9 L437.1,194.7 L438.8,208.5 L440.6,222.3 L442.4,235.7 L444.1,248.7 L445.9,261 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,64.46 L94.37,65.07 L96.13,65.87 L97.9,66.89 L99.67,68.15 L101.4,69.7 L103.2,71.59 L105,73.88 L106.7,76.62 L108.5,79.89 L110.3,83.77 L112,88.35 L113.8,93.7 L115.6,99.92 L117.3,107.1 L119.1,115.2 L120.9,124.4 L122.6,134.7 L124.4,145.9 L126.2,158 L127.9,170.9 L129.7,184.3 L131.5,198.1 L133.2,212 L135,225.7 L136.8,238.9 L138.5,251.5 L140.3,263.3 L142.1,274.1 L143.8,283.9 L145.6,292.7 L147.4,300.5 L149.1,307.2 L150.9,313.1 L152.7,318.1 L154.4,322.4 L156.2,326 L158,329.1 L159.7,331.6 L161.5,333.8 L163.3,335.5 L165,336.9 L166.8,338.1 L168.6,339 L170.3,339.7 L172.1,340.3 L173.9,340.7 L175.6,340.9 L177.4,341 L179.2,341 L180.9,340.8 L182.7,340.5 L184.5,340 L186.2,339.3 L188,338.5 L189.8,337.4 L191.5,336.1 L193.3,334.5 L195.1,332.5 L196.8,330.2 L198.6,327.3 L200.4,323.9 L202.1,319.9 L203.9,315.2 L205.7,309.7 L207.4,303.3 L209.2,295.9 L211,287.6 L212.7,278.1 L214.5,267.7 L216.3,256.3 L218,244 L219.8,231 L221.6,217.5 L223.3,203.7 L225.1,189.8 L226.9,176.2 L228.6,163.1 L230.4,150.6 L232.2,139 L233.9,128.4 L235.7,118.8 L237.5,110.2 L239.2,102.7 L241,96.08 L242.7,90.39 L244.5,85.51 L246.3,81.36 L248,77.86 L249.8,74.91 L251.6,72.45 L253.3,70.41 L255.1,68.73 L256.9,67.36 L258.6,66.25 L260.4,65.37 L262.2,64.68 L263.9,64.17 L265.7,63.82 L267.5,63.62 L269.2,63.55 L271,63.62 L272.8,63.82 L274.5,64.17 L276.3,64.68 L278.1,65.37 L279.8,66.25 L281.6,67.36 L283.4,68.73 L285.1,70.41 L286.9,72.45 L288.7,74.91 L290.4,77.86 L292.2,81.36 L294,85.51 L295.7,90.39 L297.5,96.08 L299.3,102.7 L301,110.2 L302.8,118.8 L304.6,128.4 L306.3,139 L308.1,150.6 L309.9,163.1 L311.6,176.2 L313.4,189.8 L315.2,203.7 L316.9,217.5 L318.7,231 L320.5,244 L322.2,256.3 L324,267.7 L325.8,278.1 L327.5,287.6 L329.3,295.9 L331.1,303.3 L332.8,309.7 L334.6,315.2 L336.4,319.9 L338.1,323.9 L339.9,327.3 L341.7,330.2 L343.4,332.5 L345.2,334.5 L347,336.1 L348.7,337.4 L350.5,338.5 L352.3,339.3 L354,340 L355.8,340.5 L357.6,340.8 L359.3,341 L361.1,341 L362.9,340.9 L364.6,340.7 L366.4,340.3 L368.2,339.7 L369.9,339 L371.7,338.1 L373.5,336.9 L375.2,335.5 L377,333.8 L378.8,331.6 L380.5,329.1 L382.3,326 L384.1,322.4 L385.8,318.1 L387.6,313.1 L389.4,307.2 L391.1,300.5 L392.9,292.7 L394.7,283.9 L396.4,274.1 L398.2,263.3 L400,251.5 L401.7,238.9 L403.5,225.7 L405.3,212 L407,198.1 L408.8,184.3 L410.6,170.9 L412.3,158 L414.1,145.9 L415.9,134.7 L417.6,124.4 L419.4,115.2 L421.2,107.1 L422.9,99.92 L424.7,93.7 L426.5,88.35 L428.2,83.77 L430,79.89 L431.8,76.62 L433.5,73.88 L435.3,71.59 L437.1,69.7 L438.8,68.15 L440.6,66.89 L442.4,65.87 L444.1,65.07 L445.9,64.46 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,63.55 L94.37,63.55 L96.13,63.55 L97.9,63.55 L99.67,63.55 L101.4,63.55 L103.2,63.55 L105,63.55 L106.7,63.55 L108.5,63.55 L110.3,63.55 L112,63.55 L113.8,63.55 L115.6,63.55 L117.3,63.55 L119.1,63.55 L120.9,63.55 L122.6,63.55 L124.4,63.55 L126.2,63.55 L127.9,63.55 L129.7,63.55 L131.5,63.55 L133.2,63.55 L135,63.55 L136.8,63.55 L138.5,63.55 L140.3,63.55 L142.1,63.55 L143.8,63.55 L145.6,63.55 L147.4,63.55 L149.1,63.55 L150.9,63.55 L152.7,63.55 L154.4,63.55 L156.2,63.55 L158,63.55 L159.7,63.55 L161.5,63.55 L163.3,63.55 L165,63.55 L166.8,63.55 L168.6,63.55 L170.3,63.55 L172.1,63.55 L173.9,63.55 L175.6,63.55 L177.4,63.55 L179.2,63.55 L180.9,63.55 L182.7,63.55 L184.5,63.55 L186.2,63.55 L188,63.55 L189.8,63.55 L191.5,63.55 L193.3,63.55 L195.1,63.55 L196.8,63.55 L198.6,63.55 L200.4,63.55 L202.1,63.55 L203.9,63.55 L205.7,63.55 L207.4,63.55 L209.2,63.55 L211,63.55 L212.7,63.55 L214.5,63.55 L216.3,63.55 L218,63.55 L219.8,63.55 L221.6,63.55 L223.3,63.55 L225.1,63.55 L226.9,63.55 L228.6,63.55 L230.4,63.55 L232.2,63.55 L233.9,63.55 L235.7,63.55 L237.5,63.55 L239.2,63.55 L241,63.55 L242.7,63.55 L244.5,63.55 L246.3,63.55 L248,63.55 L249.8,63.55 L251.6,63.55 L253.3,63.55 L255.1,63.55 L256.9,63.55 L258.6,63.55 L260.4,63.55 L262.2,63.55 L263.9,63.55 L265.7,63.55 L267.5,63.55 L269.2,63.55 L271,63.55 L272.8,63.55 L274.5,63.55 L276.3,63.55 L278.1,63.55 L279.8,63.55 L281.6,63.55 L283.4,63.55 L285.1,63.55 L286.9,63.55 L288.7,63.55 L290.4,63.55 L292.2,63.55 L294,63.55 L295.7,63.55 L297.5,63.55 L299.3,63.55 L301,63.55 L302.8,63.55 L304.6,63.55 L306.3,63.55 L308.1,63.55 L309.9,63.55 L311.6,63.55 L313.4,63.55 L315.2,63.55 L316.9,63.55 L318.7,63.55 L320.5,63.55 L322.2,63.55 L324,63.55 L325.8,63.55 L327.5,63.55 L329.3,63.55 L331.1,63.55 L332.8,63.55 L334.6,63.55 L336.4,63.55 L338.1,63.55 L339.9,63.55 L341.7,63.55 L343.4,63.55 L345.2,63.55 L347,63.55 L348.7,63.55 L350.5,63.55 L352.3,63.55 L354,63.55 L355.8,63.55 L357.6,63.55 L359.3,63.55 L361.1,63.55 L362.9,63.55 L364.6,63.55 L366.4,63.55 L368.2,63.55 L369.9,63.55 L371.7,63.55 L373.5,63.55 L375.2,63.55 L377,63.55 L378.8,63.55 L380.5,63.55 L382.3,63.55 L384.1,63.55 L385.8,63.55 L387.6,63.55 L389.4,63.55 L391.1,63.55 L392.9,63.55 L394.7,63.55 L396.4,63.55 L398.2,63.55 L400,63.55 L401.7,63.55 L403.5,63.55 L405.3,63.55 L407,63.55 L408.8,63.55 L410.6,63.55 L412.3,63.55 L414.1,63.55 L415.9,63.55 L417.6,63.55 L419.4,63.55 L421.2,63.55 L422.9,63.55 L424.7,63.55 L426.5,63.55 L428.2,63.55 L430,63.55 L431.8,63.55 L433.5,63.55 L435.3,63.55 L437.1,63.55 L438.8,63.55 L440.6,63.55 L442.4,63.55 L444.1,63.55 L445.9,63.55 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic cd</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_cn.png b/doc/sf_and_dist/graphs/jacobi_cn.png
new file mode 100644
index 0000000000000000000000000000000000000000..f0872e6af5ad5c7cfea4906c9370062fbb509e89
GIT binary patch
literal 69148
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`@>;x9mT>_o*^^nR}_)--F+FVe^6@mavGB9EEqgcdUE&
z>Qz+ueev?}JAWe`uC*;%q|~8sNr;KjXZ-}PQ%kmc=1=x~_Vcgd?2Cq#X==enoICBW
zn_gdfe$Mkb#ws&+KA-ZtVBXE|cFay3iY)?0*%C|#jH|aDzH%hueyw7QfD?zJm5GYf
zF=_UF6WAJ-sU0&|%rF5YniBTl)oy06f|RU41`n|A(*Z-BaZz%jM@#MRZx0VNGXHwV
zwYvO%t@!V6Zx3I%FyYNC7o~&yYJY#Y7M=fcV|t6gBI`Nn-}av0^QC>RfwAGW@^}tK
z9W5=bg8Q}Kdw2i48XkY}^l5K?+aTZYaPgen+=ow}w$7R*HTC^$^L)8kvu786c;L7u
za<kjgYA!CW4b|WCmOkz2>6tKXn%eJrb8~YOGczX*kwfRs@i8cfbtmTJ@OXQBfBEv|
z#HqNwRif5qZy5TIAMTYl52>@wSr@mrYvM#f6;;*7!w-9^>#nbhwW$AR^X<*e=Ja`$
zZjZllD5eCM^o0NW%E|NfuAoy#QPM_<vuDq4`oDhl>Sh<EgAX1okgHy5U0Pb2k&|=e
zz=4KS-@knMqM)qooN1}7ti1KNsf7hcqXUDtxA)f9KbCIIzP@PtcJaf94-0==y>+W7
zQzOINxpSj3`vshi1u%G=;1Q6L(lT#4_Wbk3OP3by=X-f$s&=@7Sogzs@9bVyJ3BiU
zzP)97?YX*CX7JTRt=xe@K}^id%v)d2=-K!(v%31XW@f*DQ8mb<+!f20v#(vd_Ce9k
zg2KYanKNge`fg@scIeb8E*m-j#GQ?ej3J?+2ag|T7ZVfHx~@ObBOox4QCwU+A~Mo9
z;@J7~{!f3^ojq`X!OYAo>;C$VojWa?nwvwlw1qkYA|pBN?d@mGn6cvOyxFs7dp-U2
z`}f7WcX`Fd#e11z7&7wm+IH@=e0~1e^{lL{15b+{zI?edaCggum9DcLICl2_c~`!_
zxw)Bn&Dyns0s;&mqh`-mwz86nul*|ey4KazHDYIxYEDkhgJ;j!yuH0Es;VBXTt2VK
zL1BXS>}k{5IyyKaqN0?Pl$gT8!Z^6OowKr59oomq!jyAwkL0y$*Esn2+Sabs71NDs
z*|lp|Ve0#Rzw<u)tPv3vUHSF>0`03;uRi$vGh$oL%sXGT!`C&Of1Z4OUF?YyCk{M1
z+MSr0*|}kZK}2L^;^}F+FW$bLI(2{5SFIm4cE5i8VqlPylY8*_=ceN~zKX}!2-eui
z&#(LSa>qU%e*VX;;&Bc0=gaHp>OOq-j7_e;J#=;0!y6luCs)NzojP^L>vg*m^7HvY
z0URBD_~=pA{lD+N4+slW(-s#IVX>RvfAFBA&G$RS1!ZMz{r&uV_Uw7^>{*+9{hz|1
zw?a-|+T9p9clM^FraGz!B_8b({qW^WOJ^r1DA&Baq<W|N{oV&fJ8x`C?Y?8%&M$v#
zUF>cJvF?derl`!$J9py5fq#F0KYaGA&HmrVeuf5r`@bUmwqFD+WcbYT?sPnOkT7NH
z)Q3+_PL9}DW639L)zU6sR}r&6Dk@4qOss9;LdBNW)`M5CitgOGb4S@*DIp=Dg2%^r
zcV_x64Ct6PO|0W+(%pZ}zL!p%;E0Nfdhq0lN_nh`(88rlS&#S09&VSf<1jWhJ~P{#
zKSobHGBVPl?2QBq6Qhxl(Se5r35kh~4<00J*}grwq(sEg(XmLmJZ9aO-If0S{83R+
z$JVyKdGp34C`hQQtLwqThmCJ<Z$EtG2+PfzH+K{~Wa8rH-dOoLZED=*@AvEbb8l};
zOh{nh7SnM^Nl}rKmYz6oUf=h7)%??@O}nu@U!LLR`Hj1GOD85Ku2{FuEg?bS(c{O3
zkB{+kurTG^*uePo>C?+q$wG=QT}%#6dCKhkaxM`OH+E<q&)@%7Y_@s+vHySX|3Asv
zaQ5uk8@tQ(EoAuo=32FuzP@&Hp0te2k=gnCG;e>naPwxT`urN9wzf78Kfhy#TDenG
zFJHdAG3Ta{&EGGVBlg$X%E-t(xg{?rcg&gJw&i+UHSf7|=NKCH?Xz1Gy`3+7UChDT
z`TKjP$Ja$_|7S~X<dAlDKJ3{)VWpRf(8H_Y@kcNF+w1<83<(KIxVb6y#Hmw<Rt7IG
z_<pw>lz&#PT)AP>Ca3&-eZ9Cn7Awzc*8hDS9~ctS(kpHLX!Ciy$+MgG*ZsBn_wW1u
z)gk`={`_U{@AV!$=qO`Z#IpbI+x*n?okx@Q{C>AvnC;=bdGjnvUx^$#bSMR!f#%p&
zi@o3bUG84RW8SIp+=?##pvuqKKqZMo(YSr{W@F|CO-;?fm3v&264$I*BOxp-oR*T}
zQudd>{s%L2!_D30>n~Zw)&DJJWBB}HalhY>KaczE&oLy#)%{Gpx%J#RKQ@NPPoJ7T
zv<+VulgMBoCnr~QU0f&P07F7iQBg=m>8Dc7Y6(fnlXsuLdUc8+p~Y$8n_C|~7%(?%
z+_Ghgc640aIfeu!C8a0p=G)iLV?2;^b5rV}eQ)pYpU-$8=hha_ce|D@Rb_6Fl#`qH
zVW0ZEiYCSbG8P36Wox%>oA$71XV225s+X@_TlPoZt#RZ0mwUh8TOCxHot@2gpyhn+
z*Q?<?3~7IVeU<v!DX=J-*;(n?%-Z+HCQKeDa+fV#%DQsp${jU7jZU3Dtti5E@!q|@
zd-viDc$ym<8E>wL^Yi0lcwoN&XYZw|<JTUqjoVvw=y~}1xZdygs`G<he-qP<Vo_FB
zHZd_tNJ(L7Yn!!Sm6eU{(UX&t*PPGZ<>@5rJzbBr!Skt8N^n2`L#Inq>gj2{(wTGD
z+_@9Ou<Gxhsgk!h)>^;!Q-4zC#HgUSePX};KZ$<(e->?RZ3i9}Jb3qxue`k6#nshO
zL!|GtbVN`P6T^p(9|NPxU0qojHY`i~_~8Qs!<6aMSKo=}YiG8b-@j{@m5Hh8$yXOz
zIy*a0S(h&F>h9)dSg>%R<Ktb&>eBY@+jn`DUU6|T1H)khsq3yB7j3y1ICuKav8faS
z6)JDuyxCCyzs}~v0p?BosSdmHUSGG)JMMPJ&CPAfwe@S>-1vG@ElQ5tYwg;#>ZSL6
zjJB-~m;U+ZSdl<ha&wQ_Yo(SmI#bx%CP-%JWJulC<#L$T^!R4_{G;=1tDiL4n>ji<
zGBiYQ&(qYEmXP3JSh05P+z&rDzD|A`a`F20_HW<HS}hs#*^~e8%Tb;z)amjR<l?DQ
zr%HYIo?R;FlqSZ-z&SI~%F61(?c3bU%*;EV>`u;pf6VSmeQrrf$(^kyPIxd}TA6H?
zyx95U$BzsRi{1PEBHq1Tzkizc@-AifJ_ZIMA)%0c>1tLbF9aA~&N?2yY3o*2hMk|=
zrgnC8Fibz~T2y3|ZLscD$Gscp|1a*hOVV{-+}v_!o(6+Tij=gBj7xIz;y3?~CK=AF
zerIXG(>!B_#Ee<9PR)~+uB?7OxBSAzi;NDt<h0Gr#l5HNO<kRSX7hPF?(FRBnvX}t
zE1u6Se=;vSE9=m`z11Jz?S9Y1AXob(F!EPFzx|(pb#Io>uj@)a-UlkF`)$A7*ipvD
z#ugA8t6To|)6>%xFPBa~@U-aTDed(>&*r->oH$X?#N2$dUCB<*h0B()g@%R})mDDJ
z8eaJ52xmoQW#ajHwna~mUyJ)^baAtXO3;qJbC)j*SATnR@WTg#ZTa{0z8A~N${zjr
z`1r<@lR{H}?Jj>Gw`13?M|XA>SG?VN{fV1WtCQlq`hS&w-saZ_uhero!Q-5nz%g^5
zmzS3WL(k^T#=-&u2PCAWjTt0@gM-!d_5Ii7L`F&`Cng?bNZ1jhXPkac=Ge7s(-;p_
zR9Bx4>I1dk?tXtdJ^s|Y;?mO8ur(0}j~qE-z{bYL!|?2^`TZ$V|9(6!pZc|>wbk(Z
zonn4rIk|HT2^BVS#jmbt?%Z|!(t#dZCuirGp{v6T9UUEc+7Bl(80hc)a%snP+u+Lw
z7!oXG_#VG~d-lvs<90(+(^Lk7ZQHi_6cv5iVK?8R(5b9{|9*R6dHM4ZQBkMr+=Q1l
zCQ7uueD^L*NJuDUKX+ka;h9aTrzO<Y)o;G<URC$!qx-RA$J!VVSXf#bo}Q+g3|5wX
z-sW@9nl+0|3@R%tc^J~(-Px(N-Irr#6*$2kICYAvTU_5QG*lE+^9l$w>@0r%2-K?B
zzI}Vl%>xG<Vs;j>R)2rz8Wtv&cV`D<e0=<$hy3*ig8gk<+2v~l)~;RqIA|@XDG;%v
zKrycRt?82|PZVrzWy8Y4JbZkP?EQYPJNNdslc&~2Zf2{jtgQHUGkxOJsjZKX_a8od
zn0dBY?xB6PzXb#Y6vDSJT&Or{(xeBE9yM*)U;wHfrt8HvO`IqwrW4U%|NrOt9lzi0
zKEC(eix(N7GWpWg6^Cx!lJfNQ^g8{wYVxT+KR;i*cTcZ;?%{_Dnwpt+B#)=1rFnRH
zCE2d7xVb4cVo!zPzTfYxuUx%)@ceoH&(F>t_SWBP@{sR2ue8~N6BCsyUa#FA5E|P0
z?_b@`Y<7nF`g#>r)q_{BhQ71Y*4AFKeEH*Me!Bx3laB|)#Pm#>B=qCQkA&0HbSs`r
zbf5Cix+ijT8t<u7r#}38y<XYYR`%x2n+C?l&Q4BD+j4F;$y%44IHec0#bevTr`IcN
z=DksobUN|ncxBrC-)Fq*Z*Uq5C)a*&6<DOItgQT?z+zMEyj@CS-RgT^hbv8NNR*iS
zJy$DsM*-vNu(gM#=|-nyD{?BPSV@WSKAu`%>y(+mu~RlvdEq84HR(T$pRA{IDz>~}
z-zzK(>LZ>p5@8U6Fico|I25I#b{471Ho9@l49sAGbPcC1g!U0>$S}N8&dy<=Bj;G|
zKY!nDM-D}o{xxeW49phwry7~QF!%L7H^;L1y#0Tf`St&PE_uIpW%i-!_Wpw>Zm_Vm
zeNk52zF%;o#A4;788c?S-mTr@Bh8<?leux9+~i&Ax~n-NSyioG3C{GgDK>s{tM2-g
zt?n1w+KP&cKc27uC%oK$zFSJll3QP8?280Ga!*%I@mnKS?SA4*$eihYo1`mmZ2DaP
z<*umHm%Nmckhj&+vu+)DS|n($?$K?l6uj2=M(d(YuQYQfGdb{DT3RN)zP9$k#|jP2
zi*KT5OkK(vSN$td_iN9Dm#-)L^L)4)!2WliFw=ux=J*A{&8ZIGwuMEAh%Y=UH*sZH
zT&O$a1E0r`n(@l@>)A4pXz^ja1&Wpy0i)9wI2OopurPt@!GHU=Eo6Q4Fwyo~2dMYH
znUl4l3e=H(c>n*u?RQL*g@bLsrhVdi#r2`~;P)4@ua4I2|9L}VZ{elVEutb1uAQ7L
z@$Pl=??*>J?9TpkZh23Snv6|E!;1{{HPO$x?d_#=OXk0bEc<4-<@O&r?|E`Z9<JZ^
zsPTTy+V^^bx-Z^~KmPMmYL0by^9F<JH}_;YlarZ$8u|L3_*?&<U&h(_#*d$hHP6p^
zZV$d6*}pybUR&ovPNq3b1^55_-tvWuV`gjyR|Nl>HESNcd81QpVPVmbov`4~vCIb{
z2Q^jxDGOeGd-XxljvK`({NH45HY<LdaH=$9o?Y+yX?m{twYC;9dgp9Eap>9ovv6Z$
zXJj~hc=3%*Ppj8Nm&@?+rFr<Sb<TN{Zc)F_&3%2B&(!k$9fx*WMkhS7W;m%JzV`LL
zgSU^eNeBhXote32cXZ2=C5tPbPJO*$qv65j^Tm`6J~%H~{@><uVC63pK6kf8+ZQrE
z`d63o=l%ajXa0UqE)m)+fB$K1`-<?z7j9kdvI~@tv-@f!XZOe8$l|2fJvvT#*&+;C
zE4FMA`Ty(s{t2^Yb+xsz{dpb#{}8|Zp9LT0g~!*5f;#EPxAw$Xe7d`A#qn3x)sJ=F
z{eMwc^Yg{@9~sZxZ<L?66WJ5euxXmnn?DuHy-GvoS~hRCE`Rhc`S^xc7Zg?A-EL>+
z;!@DjJJxDj&A{MqSIIeduJekOH(TrfD03d~Uw{1h{Pl;gtzAB0Qqbzd;T|O~KU|-E
zq1c~MW?u~N={x*|Pw#I1(YrxFNSc!`_4e!C)h@oZwMlmhk8kJT+ve<d?(dE5`ht;>
z)*s$%E-pN8tA6p4QNyv<*9)KR`wg;x&EGG<I(PTW@Avh0_xI)X`}@pXYise!FG6K?
zdxYoPebKb5`;h$R{x12M=Tjerz1Ge7f4)q1zn4><y$C~AMn#20Y-}tCKmYN+-|zRY
zTc^jv!}DTybkueASBKx7FME8Tk2ykmV_4bUo2Mj?f0sG_^wVjJ&;qYS*~7NBJ2q6C
zhy8tS{~>0ZPubn3^T&TZJ|6h@asQ7W`tpySoQ(eQ>9qC1$C4*ct%-i#&2Jac`}Vf~
z;^pnvyw90P&UC*}bDeWWy=>22{y9@)zklgEaHuU`kx%y6e`~|P`&lM_{P*Yi>4GAo
z;|~vKCng-27+e2lqesq-2mQIx{txab_a~gR|IhiKS32eV>{~Y<&fA=RF)W~A(|S>T
zW(g7gr0eOsKRml;{`6k`o62t%e}7;0SnqZG`pqp<8YY}vVA>!x%Q&6y*_oM(-{-x!
zQ+#~Bb4xYLyWaifcZ$uPnN?KZzFqO>^YM);8Js%4y6S5le=<JbATQtF(EIp0&#YTF
z6A$jIe{@6H|Ivw?^B=sh_}9{Lb~f|Juh&y6{(ddl^U-b5GyN`~nLf`HXFQcodSClE
zSoP@9e5ZTMvlZ@CiShRSEGX{1<jmh`<>l4#<Im@$J9~aEi1}dtZ0+`Gj{?`9eX-HZ
z{fIMvZ}q(scVx8rWe&__mut9wYO2B3t#dcboxZ<ba$ecIii(Rr_Dr0%Y?{S}#|(0o
ze>lS0*0rqtd8Aap>B&V7g}_&Chk0fGy)@wa^Nk^U=Gl$21)oW^Z4bUT@59e)du*o2
z*>*jBzvpn2dsexIM0R?_J&UtZ&w9;;3O^*+ty;A!w4Tvrz21_2UH38!mD=tl>wbRm
z*Z$C=zUIfS-pke{yCnPD*Gl@^2y&Ny@7({T_gh(_-}TBG)q5OlkC|N<KE&;niqj5z
z@GAbl)x*!dvAq@QPi6Pi-~YYl?~dYgb0dVdu;|zS|Fk5YS#h%{YlF+mzvAB>Up(4>
z=&;{M$*J{`zs2{={bc5%yr}Se>i(}{i{$EMY{IW|z8CFQy|Le3y0E^A&GP?0a}{M}
z;c1^gZantx?!+Ij<1efIcj}0n@+rQta+T&Zz1omO%gLw97w3DLXT3IFz9QX4IDFj|
zW&QQ6=WQk*h+6jG0OOB!ajXj!<<<S~CFyQ|vGsbv=ga<v8X|qw@8ZS(xAI<;e(?Uu
z`VIE=w?CNI)VxhD`BJ{(pAyH+qZ$k<T&AVw4`07ozp?yh+|ty^Op_mEKJPqV_si$q
zF9&aKtv-48FOT~--}`-3T(zLY<oL1l_sxd=?Vpm5N1V3%=%Tal_d78wtC0JZK3|ld
z-g^Dw>(qpaR|}V>mfL=ktq7H=iQkaNRpn+<`XYd_>}^*|YwN|9^Zi{eCu*O|o~eCy
zzT(x&iaj6Q*s^1<-MjZ8Y9mwY|DXMLzP>w{x2OJTt<C0Vl1u+`7H}Q7v|y=4#m@&%
z;y4sHi?BAhEZiP^?^tZ{yQbxHmwP?^zvY+zkLN$@n-V2%ZvE5D{;>S{+y^^1>VK+#
zKG){YOaG4y?aepr{|VmA-*+<V+S%UrBQE7NKUHP-n%@=e|0iE@v#n!xdArxsqnR58
zbaU9717*MWWGvcVE^)uMoSWZ9;8@hMADho7ynfGr{paVx|9=;*Soh8?FONI>=MD9F
z4*zz)Kh^thfB8#Woe$9smhV=r-CUP-HF(Wtffj*E5e7eH8G}>Yz6%>4GRpYab}SFG
zUHZv(c9L0Qh*1~!QE>)_#fJ}{urFXRtiI_kaQc*0K;+HVUTJ0qhK2k8>Q=pabz#au
zyQB@p=@xwQ`&Jh1KXFA`@~wM(js1k}F;A<@?iDj8G^{^=Z}H)Ig1)t%eI*|~`tjl8
z#x&i@zt35B)PC}0Xjr*Yaa%tB!HLR8*F3eIrqkHDR#&Uf+r3+|?chS~_7BUi)(7p3
z?`-TW*j{@4;+e%-_l;BAs=wT2c6t)PVA1=5XW8{B&sH`Ce<=LmIH!EhsqY1rF*Z9s
zILe%~U}9KdS<d&&&#xeML&Mj3=k4_mK0DiJU^r3ju$h6O<B4s#8b2R#U#m9D`QYyA
zs_x}=Y`vt?<-^xcmLJ|CUh(6fu-5(L^n7MdF8;Om-bgog{FAk-5w<Sh)c=pu+v|d|
zz=8MYtW&R-z2P`IJ$_nJ$&|m{c~_GAA3l3{n4uwi>UD)gl?bUVB|){fr|#f(-@Gi6
z;f6B9zsI~iL0sBKwIIjOC|rJh%h8Q<l5YrYPrdX#cm8f!_0RrE0X7|7kB<vh^gp^d
z=e)iCu|C;_Mc19S<-6ZBzuz#?Lv7FTD^~=fx3fLmeEx>JNJky#Uj1a1sqEa|n?3J7
zzxZ3I>aUw(hTZbT^8|fE!paoQx3flXW7#-O)3!>aakkmP14mrSbk&YYZrirZ!%u9(
zJ@E~N%2~ld26rwuE5CH#Q2VZ|z(V-FT-s*CDrLRtv2M>Do-cWKdF7<@jPtD-n3HS2
zw+KjbF)W{bZ2p(K%nX-a-Zyql-(XqxdCB{)+rGQ)$hPo%Hpk)V%3$GVf2E86Rw=u=
zOX|eE(JP-TFVC-BTzn;V-<hiS%X}Lx3Ku0^`m4O_`ql6*x%+_@CI1R9eZRN+b7sV}
zf`V^tk75tI*!Rh=KhPx_w`R6ILned7p4{6zUR#&7Xw6~UR#4a&Tw-#{Z|;%nk@3mD
z@0^_f;o*Ve15W>2EoRmiUHbmY=j3yT6MVJbn*=ODsoYs8dBK$0Tg6&)HLaQz>Ly&e
z!ktrR{eJt84{xjuwry)$+~ji8y-(!vz3OJei_`x+$h{p<HKkT7{bdlpiP^V>YkDr(
z`IxI;-hOZw+l`MGy0h-ypZ=`p;D)NVWnCFZPfp&xA<>!P_2;#fl>(*Zhl^kSSb6*H
z?dFen%eNcYoY{9$J>jvN%-@F!cXICvJ``IRCcphi?!k>R-+Y*YSDDI7WH9dud$n6V
zc-{W}^6vd|uF=u6&)t&v^Iq~($|ntmIc{vKY7RHAGc5iuJK=ay-%8V8=4sh?!j_n(
z9IX5+)%w(L{<<S`%YXU)h&iz>cg2ry(H=*H<-g?R<TO~n`w%)KzUPJe_ISan%Q}e}
zDGRRsy?0DM@xVOCy#XJ0-b%^Zx|LT!d$nZwy_ct>mOVMGFSw^v+k)+J{kMDfu6_8j
z#VIO^`So8$Y4b<!iE7)9t}Ju=;9};Me`M(;?-z1&*f<}1_c0vY&$wgr`v+^cZ8OWc
zy^Z(i(Oa>rjBRXs+~sRU%F4<fe5{yZoX$6C^5m_zj^#KoJ}^;A<6#h%b|?tk|5rlv
zvCl=xJHm_q`T4NVW45v44Um3&AnMt(vt?htb{f|IJ92X2TW9CQr0nirtHUE-N9?~R
zf4|n9@j=NY+X`V@xy1%+_Qk)o+GewZJIuV1J9Yo{r1Kri{N}Gaw5L*U!}j#}>y@vc
zc>Y))fBx5>TU+gZJZ$&6_FT8NHsIMYg=N?M-qu+~St%V<Pn7auHg<S9-QmIyWs}Zd
zb>Da2e|V%**rMcxfRVBB#)5}VYhrhcxw^XkdUvbGiSa?n<Nb0g{=}`1^;qrEJb9^b
z(~mdZd!}aYFJxBqWji6TasS2nmchNDtM{neIG6N%KQ&b#X2$`r3r?KPbu2F4f2&sY
zR_VGIiZ?<St>yp6Z+&fG@?_E9Nz7KvSzE3fF538hf4I%x+riP@_jXzB(2Y70mG(9&
zevW1E*<UqPp;i^g#0>VVySd`xu8vZR*cH$3K3V(ozzU9nx$E!O`51?WhOSt(D(LmS
zbLad(0|lTtzh`G>3rb6OgT~(f{rhK8@?yfY>Z<C+3<bMB?&V%_>HX|$GZz_0n7ePj
zEV1hRyrW$2k6MJ+#OY~%(f|7++4S9x!|sW;aoXWd1ruvsuH3rC(%JdWqBd%;x$vUe
zvwvhtmd`poF@I^G?KRo`?I*e%oxe-!e(lL{Qjt3P^E1<$`1AYpA__h#-4WNHcKh$|
zY;N&g3s<h>pE@;G*slKDvB)(aJYCLOo-J!!KYKIZ^Za?oJ5nAct1frB%HQx^s=--)
zYx2F?@3Ac{Ef1dge*Lr~ZhxJuv$J!=rj*V%QtgKiPEz$Q2t1h1D%oGB{dLXa#muTl
z%?*|Q<=1I!XFX6Le<5tacDug;KbWt%X2>z<MOW(YkkKp3E<SF1|F(6{>+8}R(s~~;
zTqwS2v_(`TVMTN8;^VKb+Ie^;`s+F_J9l6MgKgeo35}4qPxxKm)j#Uru!nU?=$}w-
zTjg0^{`oDlrTO>mdvkI=tGM2Q>Z@9<UnL|9Hzu`;pPMuDhxhH9v(q<b-u(L_JIkru
zxA)dx-a^jCxvjG6?(SMvCM&i27vqPei+PXNd^pHn@oMGrf;Tq|@04DT-SoP!u<*mT
zZ)vqT_y2v)`*7`A7z4xn^V3(~zIjtpSNDzj*$E%h?ytI%sivyR>i_2<|BF|@-Y2E@
zF+SKVw!((h!p*O;e%0;Of!8D3mn=}(`dZ-o_r)J?nXa)eVp**^z2Mui$RkxpPfguf
z5!led;cj6)TYJsvBe$f^ZQQuR*VFOAvrhA+I<c=B&F`NH+P&YU`Vwn>W3S<cn&ztA
z_4Oz3O>CbRtd=nC&IPCQ9m|4(vNq<-Y*JQ~WZQc3<c#0b_iL=pej62E^VwIj?*DIz
zov(BE=4!0bKXU5!od!<WT7VB%J>oX8m_9$JSoA$_>+d~gNxJ7m<~jx~`1L+LOFD-=
zs(7h#1Izr{Zy+=7Kc1bxZzA_Uh6nQhf3UkKeY4r|?c29a|KI(1pU}|S+8QHSTwGjI
zTH2U6!}EFHoV6J&0q4!~@AY_x*EKbN);Dwdad+wV(gu5xe+^F$o=!|UVb{9YCpJs#
zjgwQt!RL?rI;;!69lKeW8Wj9`L($UdUSBKMN3}|^zGhgwXpVu2N!O(yFZRXxPZuvY
zm~!^$o~Ntk-d)vWV9RwkE{Vr`*}=SXk$#a3H)hS}?`v#4w8cL;Y~2@7q3P!KM0oFf
zeY^gj`#vY8rm?=ix_YY-?;q!d^U5Y&pTqitvti}hx?A(z_WgRLZS&(nbH(Sg=Eqs<
z88(!>3|bSpx$Uc<yu7}4cCM~$<G<2h(+?hWjEIT~`e4o}!r<p_m%SwT0Q1`5dt0_$
z`~P#z#Jbn9lADBPn$CP7`)aCo@!u+CF`XF|-`}sVTpO{lKvrS;X~(2R)_Sq4Lib;G
zNfzq3`0{f5uFrD9&q_nwXWajPAc$kimOV@7a&<=i`hE1osjOp{mddS3Wf9juRJ=3m
zxm|Tt)WK`lSXfy<{d{=tzD@tt#MO)p_g055HdAGtB>46E2VLH%u2<i(u9UraxOd?%
z_gVk`uAi*#ucW5NmcQ?(+N@c#j@j<dxoPC$>blXc?CmX8?blD9urOrg=TBeltRZr0
zp7N@Nnh#!{xWQF0ll_Vs^TEfPU%o!|;e>(S^!Q_qvg{_SmOr~=x#rjVJe}%!wob85
zg-ic*>1>dZ5Lmomfhf1wj+G(u_KJ*ueSKf7UEjWR_wSa}X?kB>va)2qz3IHP;=N1l
z)VJ)3=NNM=`7_p@vzCwO*Ux8S)st7g^fYztRd2QDudcGOu-!UzaboRBx4TbIb6wv5
z=hmUtyd8CW88>b`w<-Ii>dA_lmya13ZZ|N@xOH=(rE&1X$VXi>q-H7^8VHJa=|6br
z%D+0ay-Fg}YW)s--^AIMud~b7G*o_mmiY0}(TJ^CqU&OIGDY8>@9y^f-QDhm3l*>Z
zo;$bxpKNDuZ);;C<GQ%LTHDP&{QCOZ!^7jkS?(RafeaS0m1|kD&iQ9D%m|#zD4s1|
zadWkqsrAHv|Ml)X`~Qf)u<}IFk}1nhFdaB^Chf=X+lS7b3t4K#+td5dDql|O(j_&U
zIIaonnE%}W?;F1RzDw~=+4oJCIo90&x!~HXl1I^tJ~pr(@xQcE;aADaNsnH}yD2#y
z-kKe;tA78fQoWcLZQ0kQQeQK8&-T8k{>phy_?$I8?m<GYf`YH|F)$`nZus&y-HZ9a
zwHgMQ1DUU`7y7$Dd-iO@)~!c>etw>6`CBh;k4E(I?TLrkroJvJE<U`g^!0~7pU*4n
z=<xje_wUDt!~CFO?)pEE<#$zaZdc`ESg!p(^uS5q;9Dt0o<`H!SD3XPUS_Audv4=K
z1Ec?yOA;bK7}?Z6s=WE%KkZj}Pj!;gt93DnybQ`pGKv!oc2sVbO-y`qa(U-F6N``q
zPq~F%_C8sAwJN&!+2Lb<l&so{64Iqs|6yBHs;RlP;vws|n6kI7t_CKit+@#cPL=9K
zJm{+b_xbtR=##1^J$QUt7{5OkcDXZoQb5%gjc0b>=TynIf8l;HTl`+g@4Bs5=KOwt
zG5>PC?X72L?=N1TAF;Oj{Jgn$G6UDGTW3-K&jz%{0W`V$<>h4qGqZUmyXV(@;sljP
zFJ5FA@Gx_8bIVwjaCmxF-FRc%42osT<BZD84I3mj@Xwv37VH)L!T$6=_r+GPE?;^u
zafU{@uAzb8QQxBi-#8P`Z$AF@HSdn+a#!s&7+$hFe)_-Rd+%XJA>q3dCk1&kE|B}u
z;cb|q>Uh|HVpQ~hb2Y^@_8GIfcO>qU?|e5udwbEMD+d}RcJ9=T*f9Z=(5Gq_{J(mC
zuTfy2--{O#PPMiAckb${|6zJHaYo0Kz10VM`ur-k%<+0#;o@kc<yM$%=oGvB*<KOT
z=M5bz=M;tA|Mpgq>wMa^mhIcW@37gx$jB(QJbUBTt*%8yM!R<Hx^U-CPeTKP#EPH4
z4QGS=S-7L&d67dwq8HPFx<GrQ)y5l5GX5~Wn;bZQTHDd}`}N9u(+@e%36}{v9lTNV
zm)xH(!OGv>&yTTQ_xahv)tiKx-@Y{{o?&so+oQlSEp79yTJ=}j?<@GXF*|guf0cb8
zWb3Pa)`dFqD`r&lP3AW2FnjWJ>!HJky&g{L{iPlL;A8iZJ*x~%o+v3EWWB!LJn8c^
zh8V5gE#cSpD}^7sbzS^eSXjo%)6DjIeM{AjTFCHCW6^Ug%KUVNrQuQCf{*GC&Mn@R
z@6BzNn`D18b=T&N8ykCjd-v@&Ounf1;AKvZ>;sV<Rj;+0emE9vDGAxl7g%oIVxI3;
z!E@!)gr^>Qo^F{d1!DBr8yhEk_a<bdvDL-Myt;fT;`EW@pC?XrWn5r4g>UYW1kMc~
z&VAIBGkGeW&_C<5&6W?X6CC=NTb&7tj6B=X|6E%qxc(`Z&6OE-(HjnkUSDUb;68yl
znK`*-cU!;q<9RbWerboR#eUcCUF$qgsB}8RZ-E1MA}b@EzH~4hczLE;G@xE`LPzPn
zDQ4IHo5t*BYyVI%Bck746O^@LwDz`q`J#4azWvUx^~qCe1&$oEdVFoIUrG69brIEF
z7gOT<+f1B~=yP84{HyCa(LkEz)vvynOX?2k8E^JXWVjI+#+Fth!k3shd0q8Ertl@p
z%@voLuzEL7_nUF}tg@!3He*6oq?SsLOJ$<()j8~YMCP|SohWf&d{C11ly`<Tqpze@
zzSdTq(8n+Dw{0=GR_gG%=J~>1d!?oudrj?A+feB56Jo)Xk(<j@Umu;4e!0*gcx9~x
zw~#ZZR?wZq#Ka|&%?|y2-{8p_aOv|xzgOySrt~tHEm`X6{`YFcA4&Q1?v9Sy>!vJK
zG%R@Zo$vb*7n7L1TpQ+SuIqAm?l41Qmco9$__tOeVY7KE)?TQ!Zpi=z*tufMfYrBG
zb}N1q;CjWq;eh|&5blN&mI=BHCZ<NNYr=IdX<eEy;lZM?zj~aU8QMBWPOLXN@PAT?
zR7K6Az(v+m@5&!o##Uf9Z~11kXSosG(_;9vdh0GlN~i2OcTO=Ry!`ajSHHI&n_t&-
z`p(X*tM6ZA@QI6aFPR#D^iji6;b|NBIT_new{BSCvexXF$`6$X%e`d(|NCOjcsI1+
z_K#G979VpF2EX!or%U7*o^cdCNPW&)J#X))Lpl<jEV?^)a@li;{m^qd8?f(|a>KH+
zvJKxpIu@6iWlKh}TYNp`UguIS$v(08{e?*B&(qr%JaQK<x$!l5g5aw)vP$~ayIC6>
z%QkFD@xOX;#yr01m9N<UHx{=WTAlLQ@h_jpUeWR4{k>Yxex7r#n%Y;~dQFX4?=z#b
z@!f6C9by3t7I!OkSZ7^o6#N#b@B268r|`4i8=wCOa&^zt?5VK1Hra}yp`Sydk|V^A
z!B%kk&f<$x&izyKV|;KWNx`u>mO1Nk!;Y`JP9IFo&hF|9lDF8xaP_YI%Qdn}{x`p@
zU$I+y?$f7P?=P@2%&TX9b3~Ere8JP>M;E#tW+>SAzUFQ}1J@)*{j=ACgpEQq80Ngw
z`O(lTf1w~W-S<z((n^LKbLOu7;_MLfo^fO9;T^?|>W5R`#h7SufZBN%u3YJ#HjQ!X
zZG~0YLa|K~Bbqj8PwVIkew$%m`tyeVF%Q-N#b0jA-%gmHnyPt^;nJL$oVy<+NJK}i
zy6e_osp-P>E!d6WfTf<_W5ELz^DC}!WM8;;d)b~1yRs%PJzd5zlTm|V4rhrC@0_@)
zeU<xWt-YUh@?2Z-nn%G>T$`&OCcWx@J@xw4yyK<!Y+98Y($d;ExHr4|@%1wKwXVA7
zpAdVtG1Fh+%$bteVJ0S-tXajDD~$B7WLiH-x3tvl=uYNmFrE94wPDjbnG%uRT6gxI
z@9%ZZuCtpF_*Gc!vrh#_IrsIuCI#u13a{9HeB8BizJTsxh61$@5o%|3mojga-TFfA
zjay4}i`!R|=T9_b8PA-_IcD>|)nj$S{gbPE9?!9qc=f^|KUOw-<_wASCr`Joy2}<A
z%c{<Lb}3KIk6rO!<`rCL3Q;LG%+PY0z9i`R+p}d(4;7@Oe+x*SoF~0S(^hs}RvrUm
z!>&Fnj^C{uoB9KGlpH>Ely%v*Z31HAtM7_^xS#nzOV*e9`Z5MNZw9`(9*${jTny<<
z*MB;AuQNHkXBsFS3DpQaId^}KPFjgb?$4iG%nl0+1ehH8&CW!(W^Z4&@~+tR6C8eq
zhFr@VH5ukeDGMyTxQp|tec^-s8INS=+!B#|+H)_u?7{WIz?+{N&)uH=_S2^*L7ANO
z1u5G#m7U+p9$+X~`$_8A&vS?GRG2Sa{v#t<s$$=KzUz!;OFWq!oYFYB7{2PLs<QUK
zuVaaoefy?W=SRcV{x21Zx|ffAS-)Y2#IbAFHWVcKzn?Vua?^tZYn3(~hdu@O#Vu=2
zEo)rLsPL5O%2un3{2N{+UYL^EFyrd3`QMC8O<Q_3SZY&wR=N4V-m~|np8k4KLqoqc
z=gY%F5=ts0zGbO2$W0EN+q!dKv7q$po;Nv185Qi!!nCa$H)m}!(7Jf==Jv0d4ZGj%
z=MY?^E5h(<=Iq(hV(Pk$ot=~BZj|$M*qe6qgZiRghJdNO3O|3Y?dU6OT0U3(Oz+vi
zTOq5;s{gdGn53p{vXhs5$<er=-H+ws##R56H>@#iah%M&DEW%_TjR*QdE9|9M;y1h
z-kh?<eD>3)TNTvWZ2!j>r>V_JPCoc>)qlfDp_5x#-m|#4TPxege_XM5vsf7uyA}JP
zD<?$ErSdXD&Rf`;9tco>AhGmr73W1oP&jI6aNOSZzF{V-f1%@dm6sa}qD*XzdiLD1
zIcwgqV#7au`~9MUftN0}RJ^Z9xwe75;FN{C`{K0=8os75aC0lOu-(%9>!3JmrP+?Y
zU6TSM_}X5*VVMyB*>g_+r`HV3hPPB)gD*YHQI%y(;b(~c{Q04X?Ao%wizfv>x%N!y
zp1NG|GmZb3j`eptM<*((D9@V9zIJj=!`IA)*ES8SZ}$eYWC*i17`IjnU6{k!la(K$
zy<U%ho!PpAO)2xA1-cgd@y$s}5}Br{k>OnO<ve3TSn0G|Z*Tti-8|9bLTKpGC^fZX
zo!1y&P2jN2*p%a1H;-}7AE9My?%tSs(LhY1DL$XU@%=>2?DB0d--|C^v?%!7(p;sr
zKYtc<^@Qy1eY7koVrJCAv&VRC<_Z4!n;Q^uV&0;ocTRFH`}R%X-kz0Zvl~j3JFYPw
zXfrv`yR81?87IaEK8Y{+B6cwOzUrUzcb3_*`k5C4w}^@yh;(GIFfnQR^l84mk5G+}
zi4^0Lf}I5&9S+%czjw~NcyWuM%k-?aea+1R89FHs_C{=$nKW5Y^eM|@G4YO7I|O>-
zW^5`;pMB_%*^eI)hfj6=Wtnj8PmP7^O8ciXBj<Lq%%8vC#>LfAb3R*Nr=xe?x?8zS
zmwFYfBpH`{txsuN$WWm6(Su29%XU74#ahmvc@<Pu4YqA!I)8QQ)-%1*ZwrbaAG{W}
z>zv^|Yq{31trBvQVY_3Ouh4jDV!-{9Lm`*t;?!4-i#Mz@ZFHWjm^97*?k;t0?c^D~
zEsIv9urL{)J=doCW{U6sZ>DBRJC?J5TevW5`^3=6trhR*oAbN6TQ6MTP&g^=`3#9I
zPoAu}tETXmscQ9Cv0ZGtOjfz4ZSbx7x4!$`xkG9$;u;KdJnu|ia^GaDi#F$i;v$j0
ze~b=wb+hk;OtL*M_io!ejTPzq52h4$bp=^5MMT|dT&Q^V8u!G`Q0epq3tgBFn~C4N
z@-Ji~Uyp0xL_-%grIH8Nrfjo~*0{}ZY1VxH-xmT3dauO)o*6oK={1go&25Yd=Udth
zwi~2`WoMc#eJJ%n#QFJuKL-twM;njJIlH>HUVAMkDe36w$arq9HT%MVub&S_M@I(+
z2OGb;c;m*3uXcXrA`ItL-gP=WE^WAI)9RR=uRUwmY=Nf>Z@%#L&RfUDnDBasg5o{v
zxW(oP%TIW;GA`)t<-Bu8Cot&J!ZPWUq`w)ivn$nu@_P;xShy_SJooCu-4=|@p~?l>
zPn<6N{|a)uh}bsmnE%(O&F6RLz4o8Cv%O&PN47_M>hIZz$-eEGZQd#&ndmS0R7ALW
zTN6{S9}DA_J%UUAb$!`8v*+^d+uh&q*T=s;7#bTZtE8kPAS>IuHhTM^ix&m!f8V|z
zvg`Xqce%#?{_{JIpPH(@_15v34NM1S9=XMCuyLYV>$QNYP^(3@ixYEB>^tTzx~hjk
zOk_*nZv)Q{o(^HXzoZ>yo}F=wcV=$0y1~4sgM+=b`&4Jus`h=Y+1df2*?g}V&iYLV
zbpJAmW5*WB13S*~G$o#5Uy&=s*(_~-OHlCPfhf1jU+XKkR({y@xoPdrwQpu^-fWqZ
z;}Z~e?4Nn=%XfUqa{Pyc&My1Eb(i3hf164w`DPkfm%nRSxl%JKD(b@3tF8L`elY3p
z|6>GNN;dVKzn7Pjr)TG#$6sFF{2m9&h>zFJt!cOw@&CAo$|Zg#Rz`)xC*Cv2Eq=+d
zVB${89A>5qs}f`rTw0jBx-=NBY@2m3Kk@pBX6LmWa>b&{|6gqVP{2N8o8`hy6(U#D
zO7u2t3k@wjeB}zmx^-_>u8iX5GP%tVG`X{4{>PJt7cZVWVgC9b`PV$Xr5#OfcBmQO
zVcv3|;Z8}t$fLJODJd-S^?x?rVhj%r71fK~)iOQ4PO`7B??HjZj_>!XH)dQ^s`+x!
zUF&KhWTE%Y_Wu6<sJ}B$YB0>nwAnJ5-(a&<a313}E2~qd5)yKFvh(w=8JU{iH86Q{
z=<;Q+cU5b`b@H~}b2^{Uf9tKatLsAFgC+$oEy}$NuNn?mh`-(5^Wfew#}|uM$}^S}
zKX$zIxYt-!sbfd;7QTSfT->(>1P|8zTfbw!eC+nTOcT~Qfm0Q?|I7DDSu*+3{>a=M
z7R~~$11nNQrshh`)4W?CTF}AJvv$gK)d?OdJO2Os{qa$^zLJWHOWEFa>+%kjRwnmP
zn>OG4i>R1bQ=-I?<EQKER8>?I!Vl}SZRTZdFz&5hRHEF$=DyO9$2gCDo>f$F@l>@Y
zT|F@+l_Pm~N{f?=TXwW4L@%gIt3Q6iW2th32t!u5eUzff`$I>Y;%02$tq|k5V1c)r
zo@2(l2M0ILYhJZ5|I4NJ+fz*#Qs)25)z@lTy4%_(H#hRM#^k`cjV$j!GA3lKu=Vm1
z(SK3i)pxCeWy0Zy3fHv5KKCk=PS5;1ze}R+;9-9Io-JEUmMmL#==^#AZ!tMJZ(3e|
zIwp5}d;avPvfONM-#oDo&&kQTaBEf6tM$dt&o!QYdg$0OwvQh_{&+Ik-=x0LSODa=
zT!n-Tt}QF=zlPom;?ryAu2-+`-L>cx+k{C%icU^%)NAw(sylA(RqzTr$ijAO;pX6$
zZQDRC+)pfzHb2;IbV5*S(eB&AjEt|?8E0+a?rsR)%yR8)*$TOTe)_dLVnszY<rs5x
zH5wMPUEcq;_U($-E1b7H|DoTns95I3?C^Ys#7j1VX_Fg5mcIPW&+sy*$9nDm;I>4G
zH#ax4i|fb9i2q@{BzWN9LC0&yZ*ERcP5lkpt8whur`OkedwVb5zt8V>^8L}|e%m%-
zb-xFno}T{kVsSrcI{|3fWIMn7wM(n#T52%N=`@L9pAl*M@z?B=S=u@wyZAh;m{!bY
zxL{}`bm&piwZ#j2dUk+T?<6MfzLhIbY1(|h>3#}hw_dSF3{zspiuv0G=KnM-STF71
zJykW!hx?$z=7fenJ~ufMq7xUosW+sAr7IoMWm@L;xV)d8{r2Kz%h;6!f9u6d$Hy}S
zR0vJbGKp>HDYU;Z%bjyUC};%h@!#+FkH`Q2b-nPQJVS?z5)Uu$M!UB5`g4-6A1M62
z`{w=o>8ls--!BiE_bRa9`n{>_Z4_uoAGE;IEcaGR{{FvWoSd9L-fTX<<%3tc7#Bmj
z(s!5MYm8~vGWPxBXSl`1^}r&%?~u{aqfRYtn^+p|&3eo7Z0D{+M{Y^UE?v4N_0Zu=
z<qor}68~B*szqB|=RIWS^znS$bSI^|4=&_(zt1mW5;BZ(e9n~ZT)$u9>eag(+`$42
zSvwe27FRv`TF-FcvE;$4Q`<j%^83bRA!Fg@q9OA)+;va6&8Mu-21<d(;Texh59mo4
z$nHPVdcxSq=+NSRyDs(lHA3O*<7B_@*}vaDCpR}zzWjde_BCrZZ#J<{t*zY~Bg@On
zyXm=F^WldI78Vk`yu6e5l`jMJF(&1*1m<6HmX>z-HG8(=t9Na8^~FB<xmdB<e3VX^
z5iMc$%lg8VyGzRKWt5dg>jW-XIlPr@5O|yRRzu_2fvuh__gTA^|1Z@vxgvL1HqYbb
ztLAdu09C7n+xOk^%e$A;zI(UoZ@~hd=52?Zdd(X&s{RM2O5G?tC$mK~Ya8>OyVqo|
zJ-eo{D*W?l=U6S@|Epe14Uao`u$jH^``z-#=d9nm{9AAK{_dViVP9Y0HT}uQ`%Z$E
zp>o*B@u#1gGci`U`zUC~h-~>C#ocBG2B4+qO3KR4WxgsxCwtZUV!ge+owrQ-`ewT_
zC>DPQFvw*7YV?$nlXP>8Z9K*ZN@8DB7@VE28S(PgN=PO?c$#Ya@N-*?vrDyG_CCIV
zgY1lNS+2=3PG-6;#<y=}UR&sX<3q}^U#^Mk>t}EAh<Rw0#lGCkZq<=3d;!v2+_y#7
z{eQh~CF6(BCTpxVWo?RZXJAxNarx;ckjv80(02Ji>B@%VLcPBYq6>D$)O@>{KEt|P
zFKm6BZn;&*;>F58YV2Mg{w6NnS79S3SN+Ct&yPplKfdq(-)o$HF5!5eY({qW;dgg;
zr#`)P>(++c+h#K0y%?J|3B|?5Rs4Fn{Nqva_y?2y?LgCQ7p`1s5s$Aa%=)LeOz@k3
zzEN-C5|I6uL|7&V1jI8`&$Ermy>b3sXsgy@hNDNFSXgg5U7XYdYR_L!Nv^$8we{CS
z3CYe!%I*>K`#TC83O5P}aWd<Lf4n8IDB|gZz#ms;FY-IHVEbj(hY#OeZrOG0A%okz
z#)8bV#~l`1vwSWx=t`7u*nH&K=D8)z9gkkdAGa)C@S#7d@zgf24mTH$(o}nA3zZ{s
znwnd=UKjTCxP1HfH|y)e>5uk4o)|f~^RDOasp9`sKQdgHR2%(<!EVxohKF)rFBRG@
zN%+ajFk{v%B~49EGcz-WCBX-e_sbs#?+S{qmu=^hmD)bjS+xHD@B4|VsjdEYKUsWz
zeLMR4jy*j+T~I*4VBOmX4-#&gnwy)0Cc-r}H7#m>7*yEEB_$_+{CHgc^win98Vpx9
z@7rf*a^-q*Ny((w0e6I#YH}>9w_kaC%fx@I6WAKgX)SG-S@HM&jEMCSHS<31y!E%B
ztLxBH`@fxEEB*boB_s+I1il<Np8jZ}$D&zU&8KJFe#g5$Q8CIw@58ri@Aofvc46_+
z`rmwojV<qQ%$3O4cJpa3w)z{#W@fU#+ud(#aoL2iq)&nUqTIy?MK{#vJ2}1i@NRb{
zD4aSR%1cd;)Yck2+Ni!JOzobv-2If*6WvyP+-0KNJoDc^mdw*#-|sOW-ZarKxW-O?
z<;s;s*L8GsK3olt&kWITKYWl|e@}yWTt(y7p3R#-@7T6>?b?m;-0?Db;vx*MZi4oM
z9ha--c{I^;Uhd0zEKByYy|i+;y1)1N)n|&wf<JGK&ShogxW6+vQPNd2;n<PN;}1`+
zpBJ)QzU<&ZiC1rqI7CaIkyW3!i;HKAb7UktYlGAaC*EH?y8>>@a6W%#HlvDll{Lo_
z(>l(?jNMjU%BG?gA;w*&CcJ-;yTxVy+*uD#ow5=TIkIo%!nGR&_U(^IH;uGxlG*vW
zUR_8issGa_zt+Xyj)jG7`1HjkI#4j?`T6kO_J(nW8kt%LCsbq{iaog|Z}H3cx;t0q
zKXYEj9>u&O{r2{J_p*P!7Q1%%zjHfo*^t7LvEOp#?N3>s)z0iUl@!`2A-i;`mM`Px
zTn0(u7cw1+9|f{nOtZeWW@m7;Z!l<;c5G_O2@G475Uv=ws%t01dNw}4tzQrATqe!;
zF!9$rAtxu<M73`Y&o408SpN+$wfcST)0Jfh4+>tn`c=tbg6;O?Xvao3X@^bOo2H&~
zu&|iXc-+{jv~>HUqNoV=7b!1U)V0;`WXyO{_3GD^+iDCdo5fihj78hEZR<Dbg+7gT
zQ&HY=v4A;H?v?*T1_$>{%`-BxiD~OAO8f)4W*Elsi5tclo>+JBjf;S*Jd2}a85jQy
z^;4l;`x^6`CH=U(9^N{3Kt1f^yZ0*vWOCYnC8o1T?M~RD&2skGRSA~AbFPL4UgT6)
zFOG<w?ek;Lj`jSuOpG#z4qsh0KT+bzwP#wgj4UD6f-ce0j*Dy-O$c9JaVoN}f+6GF
zGT8$u$3PWFu|JE{r4YTiI}tqdH2LMq<fKejdnw)c_RX=Ry!*lX^?#OhM68cE%XFZF
zV~hC4<wYDkTbwH`S=nAC9awPdgH;UMB10pswv!vInVLn|zXcyWf1a%=(Y>NXQhD)p
zk#%p?Ryb|ix7##%>hy9gnZMclD}}G^+h<^69K8D9scl{cJk1Qt8J4CtH@^)CS_Eon
zpA@$bb**+&USB4}m{81?@VGpB&41<1(yR@}Gk+(&+<8Fj)atX&TiT!P?7NkJr@^`9
z(cR-qm&$(ly0vZM#82@XE!JD~o?|KN=x~_b#4ur5gX!fSn*w+Di-rOn49a#=NBX#~
zclwGtJL~b>VM>U<*)FVm_QP5^x33(&%&Wbpey#8G`u9%sq~H@!Tk@qRZ^IWCfmG!N
zzK0Jp_8a~TiP&%Ul3{}#Z^7cr_9xDOmeN0y;qKVgkaxAu<<hZV_6!;NdTq5Dzx^B?
zb}_10L~K=1yrwN?*(9?x-C|QA2Y>sAXTAoDh4Yti@@#Q-cGmy(`)Jlx``e+9WNNZi
zJY*U6RGn22usn4CzT5q~Obj<#&o>rla$jQo`QatM`_?B-`*xcoYjQK(?(VuW?;mT(
zZ3ZJXiyM4Pmv*@`<o@|<Xk^gvPwlJlNoI#F?j~HXxfK&t3?ef6VQT?a-MvsCS`fb^
zaCVCiy9mR%lo;iP`3pX2B-F+33u8LaH%VwIV?t(T`z6@}$xL&Z6%$o<TrKln`!C|d
zPlHVx9G<W3d>{U@Li5n7pg*#IUilU*+bG2s`gelGuLEats#F9xIzF|%ogk{RSlM9u
z8TbA~>0N=#-{+n6NKKu~!4<TD(d96MLG*$e<`WX3e#{T0qz;)WFdUjBwDmU&gB_op
zfsuhzrT5NHht6nR_%XTUuc@N33~Ph&+}}wr&4W}W+AexASZE0?+`UWco7beYY17J9
z*f5=VSRn9LaP37a2X@uh44KLuRYxQo<~qvNsCu3deR62y649{6U-!X*B)9jO9EaI=
zmyJjG<aC#<IH+1%p6wQt$r5l@GodYUf_6YIGl#<2`<g<%i+1jePqh4fA%LU1`|7L9
z5`68-cR3cFGAYQmOUPo5sLZ~irg)hV<h0vLQ<)CD`j*w<ew3qx@5+jueVdFv#KcZj
zi`Uf^RkDcq+RJ1ZXE-^!{j)aT!-rni7=svA@G-7Cu<kyO(&mbup032}tQGE=->jGT
zDk_$(5Vbz&pVG-4Tl-<9l*`u_k+tR7$1*b|4;*NiVH%!RA1r+2@81nyzlX2>_v%}g
zL;>%E-1lpPD)pu}A8?3Xy11cCQBjJ$fgyySL3-V#7xFuE0~jnW?>xtDrQL9_to3M7
zcCp|~!IcKg`?XrM*8G>2l5+I*?LVd5a6si=L!?DZ`(=&=d?AmR{%EyN)P1OU<q~`I
zG&v5AEC1Oh7&<zZX}sUayg#nz_14x8FL_-|onJGkuU@l;xvtL4z+}#kzYEu{;3zwI
z@PUNHiqQJFSUDwIwdwW&y98Z6-d|(p#=!Ve{KB1EF;7`DnK^d$f*d9p&FDAL%bl^9
z#j@k`C7Z{)16se<i;Bh;l$bR4o;~vOh?>w_$=*M^YPSA<x*|orAVJ|ROPKr96W>2%
z8@PI98#B4Ry}<Kt%MC`GW0x*T2)WDO5ZS7*-AsI4+G@iiFCE#hMEhGsPn}w-;m5f6
z;1_*{C)c0(TQN6kNju6oIh)2Yb9fjFKH&=CV8~>daK}x9VUKLZT9#KL>#KuI8CM&v
z>S6FIXYkkakLmE{sA{jec;V`Tu>CTJ4quE7W&L>IK+Ab{)|(3#H8CAH`NCD$Y6nwA
z;dEv93C#UwY*TB?xR_aM3plu2T~m#DEZH*5zPE>OW?fYfc>nIKz*DEKMVB{REMWGi
zi~YAm_=0yaqt-m8ZM-~376f!SE__tvb-Rf3*oPMet8TBp$z3{yVN&7&$G`RLPRoS3
z80w#14Ucc_@8_41mEBnSI;^Bb;~(3vYti|NT3T6mk_!q7x~g~%Bugp;%wZ_kVV}M%
zgp)yiGh<4R;&p+<b%|O2%+k@32QS@~Jv3WbzW4c4)!2}GSC&)+TK<d_)jJTJ!R#!a
z$&gXIS@!IM!<R36-H)9tEbxx6b1AdZ8>WeNIV}yJ;zA6Tf4RF>a_OF!pKJoYMGVib
zK2tmu{F`w>V<%_MpFbw^*q#;b==j#*)~C?EcY;D>)t}jIr!zQa>b)@kDQ@@YgY%yM
z|9)FkebLyod9&g~j}5iI%UZvin3x>6bV=y<x3`n4C8VYO1J^6go%CWCE6*06A6pzW
z4os-vP}H0C_TH49o&~S3>E3A9Shsvj$ciGa8S!18dM;&1MFb{AFf;T0`J0;|`#>e+
zk<6dGuZ#Phv+K2UFFuqt<0nhw>Cky6%C%ToZ!WriN0za`!L3-8>DJ!BUXdP$CGXdr
zmAE8gAk5y-<HD3!xbc>9!`s@o8Sk^_fBEenFhO?KtX~&zTd&zLr#3^wYKtN78`<R+
z3~Rg@ZKh}6;ZwZK%G$91!%6k|4?5N79k{cz_~Fy1t^5D~eGl5CKWmDL)YH#DBQ~e?
z-Z|`W_UNT7LnHQ>XG~j#{h6P06oE>wk8BgxMQ=~Y%I6oBKI++URg#fqiL~RV?5q3?
zZ=0G$*RgZ)Y*`x9pp|rBK~Rxc9dFu+7q5=VEEh0{VcyaH^VRO`$1E&276m@yx$dX;
z>Gh|?<lREooNYJ?BJan}7Ibq{S+VL>(pknE!NJUZjf^^X?_OPHzh6&2ab2Rp6F<H3
zB{OF#+Ssn0(#LeGy=6fxx3r@OTSJda)w^BKje2h@rtDh4@IgH9-k#1EFXoGD{r>gq
z(3LA9si~=4@3V7rK}%33&Yj!4aG_#sd2!Ob(@XCMs85KVZJl~~f5RtZ*PAZYZvO8A
zzQu3k=5uq;)O`JUi*Q7#t_Fk3;R3VRMj1ywCZ4&9o4(EplXf`9!gg!Xp4)7ErnVX@
zv>EnHQ+7!B^Z%yx`w!brZT?^XWUubcjgJ+h@0C5OXn!-oK}g8UizAg)NQfzM$~33v
zzpE>~ofj@$`rdmX>nS;3$wX65P0k4p4Gf79a+2HjsIIT@+_q<VUHzPjqqipI-n{sH
zS4phP`Qmw>B|M+sc`kQ<c97kScWcjbXldX6@cFZX$`SYX72bu0jweqhxN)1;-ni6w
zV$P$rmMd45tz<bj@u|c*mb^3U;rbj!GQ2+OemO@o8RjkCzFoZ6t$F?W_dC8bGc#xA
z<d{^<>F?*))zt;9I*Td28tSn$$nMXF!zb^(b6KR%I<=1Z!Xz=DV;Od}vn<tk4(!^+
z$Hvw+;iS%aVefvQ<*Rmb<!-;W>M!fkB@4`w)>zv%JPSV7e&jm4Qdd-OjH>&!hpyex
zEr&%L8Wf~r>_xh=<5X|u>H0omRhgH!B;@%U?i@ZR#*T;QLl*}Kq&WS!D{)PvfoJj*
z6~o9qqBiyW4&I6P_Lw)@=e~pdDY2(V4!-iAbI)FVGv9K?3O;jl^O)FJNt^Za-yAs5
zaIt3J{r~^I&#@})(%=6_XsXxI-0gRd^~qZI%v-%}+q6G_{!9$NIP)^k7wPlGhMqr?
zUf6I)U2RdUmTY)d!Qky>qN3ul=9Dn^2R?-|zcp7Y8yqz?w}gfmTv@;Wd45okfU2q=
z{{qV?pA|oHna(k0a1M<PDP^}_!hYeXYfHToSL{_&oemGx^?{xx`BJjGtd`64NX}Tr
zkf*7)?IgpNWeh12#d5crf`VSyR8PBiEo}8U!yXS6C2OnbdWndqXZ~+)n>J1C-JZ{W
zUf$ks_kBBXfPs~jwdTje_AN6aS?}Gu=NB3}_26}b+S*#S=OvN>vu1Q!@E$1Mv1^x6
z`MVgCSr@xOr@*XTySAmRZPwPd?rv`LI|a<?=jScGdgAB{{raEWk&%(g>sQxRSnBqs
z=l*7nxx?BRboEEp11Vo#+rPGE<qV7mnKSwrGtSIT=*o%Qb~Q0!{saLVCMKS5EPj5|
z0s=1{JJ2xG_r88WRmNhs@1mYp|7n!o`||DkqsmpYlzML{+BPt3)O@(Z!^!j0v`O)E
z`&XCf7U~LWSQy-mF0Sy|+7Ns@fuZbMS<tP3tgY+@hJi_+7M?wOd-j1F5xZL&#gFOC
zkzkX1)jsR|T($+GTeffi{ATm{pz!eY>!qt#ulDrzR@T<;e!XsY--HPQa#b%BCm(-%
zb94KR8xhUx{}rEWHcme$G3WEY-<#bN4`ed*B|behwdT*q4Dm+LP~y|4u5N7$67Ju;
zdGg`m_ROp-shP$9E+6=Qzuv!~z#vJvRp{Qmdn{~heS7}={aaYL@vysMwDCcPGojBW
zNlwiyW;}7>0E1NPAs*%c-$}f4m5Nd<pK)%IIuIe3;L*WfSNAR?WJ~1Uf2|Ih@&XqH
z8_Q3qKG7;Z*>TDtIK*Xny~)9Y_b%_X-K(PJ^@4AT;N|!Jj=qd8>lGs}dK>;;UY*U?
zugSk)*Nz)0@AI9Xgg+M+7iyos{NuHWZ601m{`-wBOsA$<w={mOVtBoeZ9fM`$F|B^
z^>2yC`(!IBD=%KS;E<iIy?*~ctKH@ApIun!?AE{g<1uMXEv;D}em&K%_jGVL(DLZ)
z-s<muGk!PA|4A_VzeV%trcG-i&z-OPW~{gSjS&+wGbbnK!~FW+(%<hCpZADc5VZ2i
zr_=h+4>U6W`Ot39qM)eQcv^q|oHJ*9va+&3!#+Rv|Nm{j_<7}%iS89oCc3-*iwz1q
zd#f}%_doNZ>j%C+KCc^o@?_t+ZIv&teJZkHX8t(O`1p%Gmx6d_o2y6F&U^DB=U?fg
z_%M0-oJ9gD7CdiO%+qmqI9NAnwN2}X{H1eP8$Z6d<0m{*Y4*Fdk}8^>hdeLF2+d}@
zc|De4qPC~iofE&crCuyzmDicBx+_4ygyHLdxhfN>U9)Eksz-gFz3uBS<;koUuA95m
z)~Y{zxR34m&D8=b(bLY>R==12zwA?T$F{>?Z*nTQT>JLsrn83!hqQU#mLEU5y14BA
zehL2f_kF#vkPy=WUh_K#?Eih_kE?pAs<;17QS<SxqmMYx&HVPQ?BCDx^`BP9|IKPr
zc2k=?G0FK?^Ww)}82S=lURo++TQ%j}IX^CL?wfn7&H3&Bd^l0z;lZ*0_ucm%etvS5
z?~jVdyC_WrjgMTsd-v?`_xsPk-G1Lr_ICRPAH|r9M!!_%tUj}K7gN5DZdyxy;tr-8
zX8Z|-wT5^9UgON1t;OQ$SGKLi_?SZNl%kF&O;#O3HVuWl6xy7UWNu~nc})tqs_7PV
z(aqDD({{%L<;bor+Vh0w993w0@#4kvH#hx+guc{olWJ{hm?3dz&z?0=_Te+Vx1FhC
zzHl|vrDo5K6bXxpe>J-+7$!ecyLj`uXYaDKFTPI&Cs^`2R2!I>964)#{|qy~&4E3J
zRhzC}z3Nu{SxU;yG>@B``{K)zn39XGkFUjT$q+2s`Sjvq&_<7m9!F}w-%YRjq;vQs
zqfNhSw-{)qX>YQkqT-u-d#mqMPmizLc~QM@r7KI|bdIjC2Uj)}FxEYJ<?bVsE>-;L
zKO1{#NXV9(Q<x>5NVkM2Jxw|5DR%VLf0-V+`IDSZ?tU*NQ!dsdvAiq!2fqi$JE^7x
zDNnpCqg6GhRJdBCFrF~*^mG*2`r~r&7v8|ni!5TxXU&;$+9U9-^TbW_eYW|37n7ZI
zDTvo7l40JwU!~sBIUN6+3jW^QmNNV5@xvL4Csu_9vOPcJ>ATfibwl@wR-R0@ou^`!
z2x)%V=D0X!$2zNxoOAt-uibv{lz4p2!HvnsJNo<OB~PC`DLFl=)NXoQm8N??*Gu2S
z#}WcA{CGVvLdR^?jfMTcepP`6TIFiLT;$|ZV9*ZZsGWcK(4mOkWxBh|-@B<5-|^^J
zYGK>3x%Y+X0-;|Eu5G`1`PS8}Vs-(8^-K{fuRMDGJg<0O#5SGV8|0>Q`eZU%ElubN
zK2tYIdZ|FMWa-+{EoIw<0<QVIb?9)eW_W(?>%zm<GQO3pl9zZEE=@R-s`6Y@^SLtH
z47FN6_TwSk7SUV|yMFK1T&KUyk}0uIq-U>I<HJ3#{l6|3n8X;@_xtXA&KD(C?{>Y`
z>yxoGI{1V6AoGp8cXL0K{`l~4;!asvSq9-NmNqsvFW$UyS$=uu-u3Kq6%89UY~T#s
z-O<7E?aj@@?ecXe9v*Jr`F`JT(9RiYvz!^X%+^otxy&#p*JXX<tMd-#9_x&zZ#iMo
zE&AhYVjSy+kFz^>-U#9ll8`>_P;Ndq{cCurHLt_r7Z(E0*iGu*q7d!w=*zfLaOIY{
zn#-1$URY?`z#w?i$YtKWGvB9jnt!;E(`3@z!G3t<gA*nB=M^<IFHV?|abw5EqYOGL
z^b~@GJSVKry)S(*JO7V)_Ia-dg|>}zAI9%4`2Y7isK)tZ|NpbSaF4w}Nkw&470<q3
zzuZzUJ)3jd`TZN2``7nw-aL810tJ^eu4(fvi`%Bh*UfB~tKujx|6Z89aN)w7ySt`(
z>+hXnntkoV=lTEVgvV93K6;b{Iz+?!e@*+*Oonr2DxD8h+kWLw)P8FA^gd5=9qWct
zS%-7#*0-wo7j(~-e$>L!9Cx6Fh4brI*^;tX*SYpgSox6UMO%l}(uNmXpRE3LazfgL
zppYXor!fc#^=xODlP4s6^u;q5;oI^GcMiDfIhhs&_iUEB!LW4c<aCBxs~OJTX*b&)
z%5-{@yS&3(R)w;Ickj-P-Cb6AzxI3KpC2DNA9HeYdZ-9Buh(9`rzqv!ot?#uD^{+Q
z-0qf}`}V{P%RkS|_bck^_UcA&n_*i2Z|Cp$+}yP{pBI$Ov255pu{iNTOsZb^lK8~W
zMQfiv-SPX^BWba;l6jhzoW&<6J}p@FP2_L$-yOSm&9-}B(^k#ozBbM_@yz-2b2k{o
zpE?zF@&w1m%JrK&mF}g^Gh+|@5cz>`*@9&aKAuKaE<fDd9zK0~V|sTB3#aT)!87?X
zi#9Bq(72HCPRjI&L0^ROTlV(%DY~3XzgIYATGo!2YJd65od5paGHtrB&G}s-Le-)R
zR8>7S^z&0QJkmoF?!`?#07^3@+b%>*_s*y`b<x{id6s)FyL`=rsoLR-u4dibQK)>p
zPgdEuI7Ir>mzS4?XBqSyy?nX&$^P&)5smZb%gfh%IOw71SzmAO-Y@s`)#~+fGp}F0
zdbE+5y`#4`_2Z+XkFWiHv-!M5#Rr9UKG{pJ4X<QvWnt-gpZ4{lyF6o0wz&1>!WY_A
z`T6?1yu4esY!MI;aHy!Tu(SL1JJd?DIY(B+ra30`V7~dkYtNouadl;xStzWbd$r)C
zYMb!Zv#LkzTLk_KoVzktQCaKoqsPt9&pOA3q!iRdM4!oI=zGrde$!4J;Uqog7J++H
z<07}T9G|37obz7ZAtpxQ{wt?K&GpVYg2l_;@x0tr>QeK|*kw9Pz+rQjjU~IbzYLf%
zZJX4WH(6fZA18VEc-c!jt(#I@dhO~m^;rr!XT<&e!>4%ZZrs?&_MG+n?Bg@9$8G*u
z^KRX{C9cZ~w>^k&@d|HRz5HeKoEb-s9&NR){<fj;vD>xv@#jB2KJICwu5Y6AJc+Na
zuI^6d^SPk&rgrSyIdR5}6RX$n^9l|YF27TF{KTGR%ha~z+&uK{?d{`|4OVme;{U!1
zUlX;pi&xt0h3#?K@;i>%+1k@%%Os6v_PpQ!e;(*)u-W<hD#K15vY5ko<MQRh-TM1Z
z?0&!R^vB1?-KXqy%(yyv^5nx)!{bigEx&KOkn6-r%SG20SnpxZ{jHFB$z=BQY)vhr
z)7$}J%M|VI*|i<ops;!?+k=(iafTN2W@wms$9!{IBxlL|MIg39>e@Z$@_O^7y-Ux0
zeZADo;MM}44rM`k{j~h{8Pk$1Z(irVKmW_q?Fyf|6?Q7Kw%)H>&S=5byNrG9w&^n@
z{<?*B&*ZQB^+NiEu-3*@%WXM@EjxBNoH`ZNE7jnrCih22(O64(`YeBi;?=R&ic?bd
zPrP_7cdkX<>-#<8cPlC@H)dU3CHU61yuAEg^?Td0cXv+8|NFoWI+tqk+A!XaFBbO;
z2?!j}Ucbkww$?T>G7>b&r_A>BM)Cao4Nspvd-VA6;l=%SSp|RBMsNSrU;n2WG;!PO
z20CX4bPkyP@0;g!?yXjS9KiOV`u*PH{&k;(w?ygAHqU>y^?IDLo!z{S4vtx~XRlnf
z>e1tV`)BX#|6AApJRM*0;UK%d$6L9{KUyxm)K2w2!Z0syoBiHZ-Q6=Mr`?$#BXeb8
z&{kpbbamzrF{=0c%A#s=F6^n?BC%6YMa@e?tH|qM&r_cF2J7>67k#T0*f?kMsv4yu
zf?u>(Wt8z2|M+9yu*1S|`RqRzO0-Y(?c?6*bx!wmKI2WRNmF%erc^a-{gb(C`%8l<
zQ!+Ywd5>HTt&a$e4M~~yZMmJ_)wxN1_hk+-^)Bz7;T<z)MpswZfekF~0Yye{O-;X)
zmpxkNe(A7~(ITS>&;Gw|(qQ=c$UNR)$?Q4bW+Wyi%2=1>+^OETZ{M4{yRR=RbyX4s
zowxV%Z9cF2j%VlQT0gwQz%8zK<@djcbvqt$t=n<v+ZRpu<B2>6md~r|s(!b#efPUv
z-JsJOg&)07Oia{?*wD}`ZT@Nh|KIy<zTHT^Q~&?3h6vZZ%4ah(Z*6_N=tIXNufpb+
zouCrk<<i#cQgasvWpeU-QBgSXX}M)>ifj7E<<8gcu4$e$`Q@7R%h&If<*)zG`M9%F
zh)+gidujLPF5^9?`9r5We_8tAm7}9?V*taao06+`>7~8o`M}`j@?)Xc*@eruP7Nuv
zsn@RalbEnp`P=UHO#iiuTZ5W5?h8JfvuI05@|DfEgF;+>RPGFZrWAha?X$nk2bnWg
zwJvVoZ@=&1!xf@j&(dy()ojwaAb<BlgTgxd)17=p+ji^@D4fxgu{7x9!DjZ#PbbyY
zCF-9)e)sNNe%)v3eSg12Z;5&<^0pwYaLw`F?wB{1KZnJ}<QTEU1YUHDne*^N&(ak4
z^x%Nl0}m!VJd)rHsyOtgO08ira}R&xw5W0Nmj#NyLL`rHEqca!l{LjJ^-|F@p5?Rt
zc>0vo@GtOSxwz4>qRn0S@@w;7e>-=vY;T*qgy&zw<UMwGZ<k24a3vg`zk1h>8(I7b
z^R&+Eaj_iksbc6Aw#lCtC>u~b^M3g8iG7Mz)w_NC%O0h)Ju+Z>;LLBEQs~~x$}RTc
z(`kMGOMPi(`Q|1<SJt<ktD1f7<%+eb8`k$9xDm1VvzAuWTd{wv6TFuEsQMLDb8T1m
z&W#2IHG5_}dzQE5mfhaR;!^1q?IL%l?pV>+E79=t>Q9y5uEsa6w=X(*J8$RQ$-Xsv
zW-PQcs#zWVvE;MJKKpr%2IlQsep&c^JXVr_G0{Maaq;DuUmv7%?96&)+hDMYAwm0I
z>HNv7Cl_q`w&ZNKW#OY07Cnp>+s;&L_02x}h5y^+@bwGqlUPG)5-vx*dX%K%>Ddv}
zQy==~En~|?CxL8(FwQqmpSFd(djExK-eaEk2KzM`|14H;I5r`#qv;jXqTPExcJ(OQ
z9J>EdHKDDun|sM!>!xW*3z?60%$uDfyU{iM<-(~|Yc9{2lglA`;1{pMTCdg<XL<LZ
z@aVoSD<idJ!?FwK*dB;fG5p@W;F+=1bB;g`b-y%izGQ~1tx@0J-gYl8HvanctBiHo
znFreT_Vv5AzrG+cUsvsbHpBWQs~3K<H(Pr(C?q9JKcKprq4A@60XL^vAjcyfW^R)}
z7xu45#7uiC{(DJ#6&4mMZdfOLcaFwlr-OZNHG5|KS{QJ})%9_7)yZoQgGyUM))luk
zo=-f(oRRl*znw_B=#R=@f|}dzRG7H<_%KA}%1iZroL1+ksktqjDZHNRk&DveX#o+z
z8MmYS=2#f;B{OJE^)k!9=aZPI$j&eKWRka@;g4O<=T$GO-p%LhSlXyCU+6pY!l@S*
zd|l{QTDUPXNMQ0)#w|<LH>~tZNcXm|I2$+VW{dYzcLC*$q^F_JCyGvOUAAQk-}(=d
zfs8gjF)<2LWs{=1x=wVR5~^ZiZqaYN7bcc5y|BytqM>DIzj5oaV|u%G{hE04%k${f
zxdsexW&g2$_)wr~bm=^(Q+ChBWa-iuJsn)LmwaOG_{}I8C@FHq!nVOLO`k8BK}|*F
z!`JKan+qN~ZOggol$yHq;PvSIy{30>Z<W4#_pXV#sbPxi#%9GfZ41s0MtjXGHF;m7
zbdMett6+GW!*FWT$>67vs(}I~`Et3UqCDSTn%4;n&y{nKwfa;!^~<`i7s5C%bvIt*
z^7HlN<aI7io5Cm|ufOcU8vUrHlX`Z3KDqjw@T|kTcQ~G@TI7{gc)Y#HZq~cCe%ecy
z9#c(-%9+rxv7GUQ!Lyde+QWwnKYv@ccGIO_!l80a5eFG`)@X|Cv-g{G#!2QF!<TR0
z(oRlNWnp1?@cg;Ek5A9R@EM)cQj9yx?^U*Y>&1C}zG=04t>q&|mV?|G&Js7~=qcpp
z?%lHeyP#<5o~qkHkDeWQ_~?;S<>aT6bnO%sE7;gBMTIS^f4jqBb5U2CacB+Kiw@m<
z_Lo`(pPAfjEwWmhy1q3?iZb=}@-Fe?y|-{7OLm)tjFimZe@9{&MgJ>KmVNT^(wDrF
zS%Nm-j%hcn6>U7X{+zn0($!mQB~!e(9IqU`u(+)w^+@{><0aCIHr-@PzSJqqek_sa
zz~`6m-#`EG@bI1whq!G%pD}(M_xt<#dB@(}-j@3~B~Wsq;I{1n(#sb7n!_%j@Qpnn
zaW3PH<yS9Ne$$z>L<LmB-0JA#GkD><L2ROjOH|6NtDQHF<*{ts`0TDvnsMbG7d2~v
z&{`J5*Y5YjpH9>~yI}36Nx|uR(_O?TB<|UBhlBt7VQsB>VXmAr17|Kyd~oCR!gtz6
zzt%5nX)Y;#*wq*wBJqAzV&1#;c3fFp9^G5^GGF{TBbq~K%A}-PMUSWK3cGn??i2{_
z<hU-ME^*_e&QV40-%(LfpfiWLTA3z#m@EuE(<Q2XV@u{`legzKuFPG#bnWimpMuX1
znNQSS@L6YtsKAt*i&3v83H@0bbjSBg{JJ$;>i^w0ki5jhwTgR(+H<MyeqN&>K?!MT
z4`*lfyLXu@s;!@#PY8Osus7-3$K+T>4e>*t+8F}2X}pwvk({?&dR^STDdxNUZlzmC
z9y#9q^7};2$_CBI6QM=xVk>kj+8r{~7^g1p@Qm_RT)%O~e82By%Ue&KG85CeaR2f4
z-Ah~T)?QokWwKpXboR>^FBMep{QDd9_z~03KcBNEe{PyIIZ#{V+T107YCZ1SeLDZ<
zMa~m1%h{XFqPNczR_E(+u40&9`Ajk^JKM7Ej|DR`^OrAQda7kDi&A!Nf3e}o%1<7X
zmpy#<N^j4@SBe$oTKBeBti5(A=t$?X-D*B=tRD=vsU)#We`NUeyIMfzjc@4H)|ad{
zM`ycik|?ZYu3&SRP;hwK>L;M;Ei9_dzeGk+(eB5uUH+f*bd~Mmdah|Ztzfa+KOsYf
zr{*-PEZe#@ImRy-L&QZD{X86=yvq8xi}fn&nf@95v%CMwuVUd}@bdm@6+=Pa%#}~o
zUtDy!dtG3A;ghvFk!F=wE2pi0dgLU}0YzSitx>*yetf5=>mNVb@^8-Mk1ui$iqxx4
zk>60ETk6T_sCH;S!_%kV^cf`8VrS*ma@=T9i^$1Qm^xK_8RLxO-6<P`FLd_EzOA&}
z#^7SEek)_fg+Naafnalk_G!gz4?H*|TJ~@K#2i#&@8bQHbv0+k6$TwWwG+2K<d-tO
zyi^jsEp5V%9S&2xbeo%xbsMR8dS-Ze>DW6yRpf|gxwm-UMVZLHt3e@t&qNVx0p?g(
z@ny#9MsMr6bSWtP>r~Mbp+%b(pI?2T`!C~_dgi;jVr!Rb>bfSiv2WP3r}UDQ>k`*x
zfs0oz+<N*`Q}2T*B8nm@52{NRN;UA#S<)Kx?6b1QZFbJ^-kztS+@f<{O%k%IJ(Ru#
zT%>K$74Xf}{QOL9@!M-bx1+Rq&Yfin=Z|^)bjfB>OMSohY0De;?Q_h^w&tnZrn^m|
z!8G|(|68Ao75s5=>olewyItQUEc7BLW5N2pcQ*-7k#G3%ai!}@!Idklug=M}&VE@o
z*P^gO<`To5J(b1}A3ogkZ&&b!t3jVaDusC+-Y0Ox>!?^nH!NFnB!!WKr<y_iIK!8(
zUsUZ>?rAw*YnUNX!pywo`jr>5`vbTgKUGXL+4kUC6!Y7w0<|Yk%!tvnamWziii&Yc
zU&C0j>zHUbKmV=}(=+`u?2mQp2<3fB{e3b?UA=NHV^25td9x{Ay8r&kd8ouy9lvTO
z(jan8q)$u0hw0<Tq*JGR?Rj?n{_#LwGBZ-5Vuk!FKIcOf%opxnoy$6rdro44`evba
zLx%TzzsK#_v**L7Plt{lZ*OX1%G>wz*~IV1_FY>SYkl{2sYjGm)QbGo>b|R%Go9};
z*kCDlps`UgWYss%x1zK4e79@y2RwPyq@sB;LBc}MujXJS1N+Ox6Y4o1-rrQ~l)9#S
z!sGI7Z*^wr@oGNQ%<%FKEbB~P!x#~})^*YxAMe7C9*P$^IKv%();*i#C-8C3!@DnU
zzcEQzm2o<XKcT$dT$NXKvKSNFXC8+QO8gt16@TbvDLmAo2rA8TjwYUxU%&I2RM43{
zFIw8${XgZUsTEC~bEPB1=I)m-?tS}(_Wj#?LG;Mg<VQa$OH55K-oKc*Nho0D6(zB1
zA%TP{-|Uker#4ve7wk}-lXG_$XR>$_#}AWyMYU-hVoo>rPN@8TVn&Rrx~>s#Y`MN{
zX{iYN&&{=LQVoudaV#tqkK_c~-4-e+D>n;^s=KMXtZh2S7NC8C@7B@pf0|43X6@tk
zH$3*~KU-DRg|JY;DLFHf7!JI=b@>eMjMFmqf3F_>rl9DUG><VOQ!e2r<3p*H?QdS>
z*jW`Pa<^O0oNLj;xFhK(SJ;{e!@IX<T$IQ?sNyL!uVA&k?DC&!9oH@eF(oAx6q?5|
zTFrcTKhbEBkwrj4r69M&b(Y-%ya$AB&IQ%+#qt(>t5&rCB2zSVPEMrRtVu$Dl$13?
zzn$^mSKyepXrF^-R%=s__O=gqo}cgK+qHxH>Vc=fPjdX?bpM&3^|Q}I599^KV>}MN
zo}6~Y&mRdU>|F6X<=KB;VR`*$9}+JgIy32rixjs`MTSnjeBFmx_ZG@T^3_{?QU83s
z=ut}B0|T}Nc5G~HE7q)8vTj}9i4z`4$;pLVon}37QuLpC{HUk6^t=fhJa=4}naD6J
znlUEqnpe%ACsLrAZq7Q}vkxvPtkauT`_J+7v%t?g|Akc;MKZj7>(pH7{4-!Pr)vBK
zKiSVa#ZJYuzV!Ma^Y_gYFU!}#*B6IreCYRI^!KyfqQ!4--%VZB(J#KZaDI3Dqv~s(
zmo+mr7Vh3JonM}x=yWJ_!td}q`oByq@0{b5d+z?ioFPqm>eSqrnvEgvXWTk-t^b$C
z3cZBDH%igl(kA_=FicHd7H#1*X;Q$RzuPLi&E_}#^HcPX;?KNfk`<kOu_SZCk25lX
zCGHEhZJTDAeQiVfc{#mZC-(72aJ4oaZs#xl_9jwq*9)a}dp>#HxpT%ibKk#T*?n@h
zUita@r>E<uA8zA)eC%qLDLdbba;r6QduPp<ArZa(y?})e--Dlf{{4D=<ml0fQ>Gkw
zb#=9;kB^F$R+stxn&MsCpKah#{~)bWH~D5&gOsr;!}3GS60#z_>zC`hex0_x+-Mo=
zi+Asm!kT~HJj5yYT&b={`(41cdZ(j{V^r0(t+-1I4fTpsJ(m94vD^BM>LHDf9~-ZH
zV_h7k!SRh-O-G^U^48_<>PPY#j@i7(N)ap%K4W)lW4yJS`?5ucHn4A4y5htuu7t&c
z9M*#J`Ed`Yxmq?nWoLP7Kk?uDUCU>ye^!3hKV7&eN$l@mP)B*!u3c|-y}P*B{p87$
z4_n3K9$Z-&{N~Qi$-UC%m+s!p{dA-H{od)Rr>AYqzi;O^-|p-(-`O`drJmklsWr7L
zI&Wud{GUhSf3Da6y}l#7QFUG_`*Fqf@8;M4v%I}6SJ~2X=JNS<v)1qbH|zQQ`gtHz
zQcq8dyvlVhE@SuB5VLTp^#{1)d6@TJn2}#(+si7|FgcRJ$Y-0*?N!_xR5Ux+9drA&
z<=0YWy(vxtyi=zX&X9R0ut#>);>ShvuFTEKGTpkw`*NVRNXc*S^qe2!EioH~dhPG}
z`hMBA%}+$6{Co2X?*)HqnI=p+q_*$r$(Of3h$x9PzW9H3l_=NhPygFWoJB&!C+He~
zV#s1&w20}&Yw0I%Zu%|$%=Gxti`?wRyN~j`T>Xhz;J@?Y;7yA+pA3B#wJB76@(KU?
zU%{Y}3BP$ZCqYw7ox<uCb$=}K_k3)-`1srV`{#xIZ4PFy-+S!){rdBu;hu@g?x0%|
z{{MMyuYTtLgJyn<>Thp$T+eys^lSp#gZh7;<!fqcK<7N~c)f0S#HJL^?RU$h-|zVh
zYCt^ycwBz|J6$VKVew?clZyh=?OgN@wVvbAU!a`9(5LD?&3ND9=9xPxs~@Mk2t9H-
z$^2)M{p6E;HJpvB`diM)GhS4FTr_pgln)|%?(7ZF7TL1n%-oA?2{n6WOzQGuTC_ND
z`ji*?Dqc5KLY$aS|Kz>@k-uuj-TSTIzS&)Qm6w$CrTyF4xBrUmmhvwBQSn1Svu{gj
zw_9PUsGziT#wLLyR}VKc%<KsZjytf9EyGUp%YW0R%M4rOd3kwr?(duXd|vgrFDbT9
zo;?c+2{{s5e%JI<oR=3@_O&$+<NyDfeleL}&c-7lLE(Cg@vW$mr>CaIl-*2K>pgz6
z!}%FQ*U_X)mo824P<s}Ar|R`u&{Wnd^QRAZ+TZ(3+Q7N5hGE*DYae9ho?9c`=%?N?
zdD)`yoU#(L`u|Vfhsj#Y@XeZSY-ppJ!5F1yWIOpnkh9|YLi6WN3!eT~e=+yu)aU!`
ztz>6S5?Xb+xnpjkZNqUPdHsqq)zy;%#l<HZ>NhX%x2?UmME=mm-wXCnHu%ny5_87<
zPj9Hi&)hQwT3WX_xIZ5~?frl0{X6XYKTGN<%;IWWnlMe@JTJ#fNH}o%6oGvyoew=z
zf3x~;*!{8YdE~{&KW|^$UvqQaWWz06wrnVS8|CEed~;jw?GwMNzrQn;+Q-Y!pZ>Q>
zv3&2IJu(ejwtOr~=N8jRI6u$U?fm_V7ad((Smfj$hiX51{P^dS$^L3*>?=R1Ff%i^
zw6+RLOIyFTnryj*aYx}}H@V6ug0p7L;^5?zG{1K9re{sfACtFd3QvYU+Z3?v!WWmD
zsUHrSU6|73^1n4MI=0tuxw3*))cYR>U%$%o@V@Nm`LaFjwAe)D(~A48<mdXed#G%B
z5t01Up|G&A=4a|!+ifp4)SO(b^Pq~UlkKiTh)hfNvG1491wY-WQ6~6y>sAG!z*{fQ
z9Wph(&d}5G!C8f=|3t(UF4mW?xA}<(f9Gwt%xrQuDKuXFL$^BOe9*hY%==&7{GpP(
zCciv9SorVUxoS)2e@Xntyh2uh%hAVv3oCCqlabp;=?xFWCTFL*r3PJ$Y1|g=-SGX4
zPS32osOad(?Rl~b7cP{ssSwD2e=+0g>h=4&qSl&KygAg$?ap)H*fBQ-rgN)9zJLF|
zeBr`_FXY7Z<IY&W-*edfe$C-WM;E)=D^1Kuxx4XB-S4*yFG{Q)J$eK>20nc%-$rMt
z24`nykEKD|a&I4db#?Xe-o4*$WxKe#eq3(Pnffy@Fz`;v<<`XyQ#p19oqH>OKd)-h
z>h=eJH7mKr?yoQJ+O<Q%Ge}5D*x&l;)3ryAu_Z0EO%vT%oKz^fGw5E3pVJGMjbX_W
zlUruIwQPvWI{7&D-IJJm>1V~A{zYdz+fn)R>d!mdKAD+3FFMfU*?NY>Md{$~+tLcI
zi%%rqyrc4q?bnK&bt+}&B$(Cfgs1$K7BUw;=%f^Rr2J3w(?40i%<MZQgd621)){S{
zRHRe6%H~~6>GHL=jk|wT7~Zc<-(?zI;Kg-H*`3G##TxObl)PK%MY{3+@j}kRCs&_K
z4!xx1z3ny2g{-Y>;`hsSx`3u56|bL*VPj`!RI^}mQ4(}^c6OV~Qhv8o{QchVa;wAF
zr`_FET2WOM6cN$kwNyzl@yotRbLRMzmYP0%_>hN}xA4;w&$>^O=YLo%|F`4Qr=n+P
zX4<Shz4C}6?}6auehb4^2d=*Q<hj32L`GJYlb-megVS^(iw;UR$nKS$Vm1x5Hl)hP
z;Zx~{pY@Vv3}<~<#I+ihpYu2|Emb-E<XR&J(f4~6m*?y__~*g|KJn?A8&a0f(En-t
z`KO@coX@kw_j8`S-aq^D-TStm{;vF2qVK4w8M1fv+>2}q9LM$^%jMv2WeOJ$H(G2o
zarKkOya%4VPVhJ5`O+|3eDzP+{0*JmKMdu5_}zb|&Z(H{yr2ETtq=MV8IG2oM~-(_
ze)j!)YhLn174^yAuLQTLYusbHd8;tU<JgI5oRtlJ%omEv-rjO`c4q#5zy3eVWBvyh
z7CL|V_D#yhPDQ2V>FMdr0#Z_391mkQR(#og=i)_2508$E921u>R|lP11Pa;vwclm;
z?b~;!_WNDXur?1bZ||AU-@dtNi7uHG6B~Q-+_`5jm(N$z*6z;V_p?oV-Ht<>{xkA*
zIZHK|-z~Y!ntVmpzHZL(f4^9wdL^%Bv7K0dPF>BS%^}}7|Hh`$3mZkRxC)r$AKGy1
zOjtm0D1(ttS&3QE(mAii;?ge`K04wOb^6qozSh>CkDfhq^7Z}Qb9Ilgi}ly%d+MLB
zTHemK;LBXjhxdcGF6ZFpP`;r*qv=u79py(1ial17LF1dt_?u3hy1>iJ$uHn#X@Bb9
z#TP1tdlV+c6$(sR=Xgr!(8)*E^O7w0&)av_Ur1DRtxlB4vT~o`u(YX+5m$qbKDeMz
zs93ly@4SwX(3xy@@i|IcOs??qzU)sE+0PkS?q74CAu=%X+_ZwQqQkuA6DChS{O#>+
zPF~)p^QzxTn*aN7nE!IplBDXBlT?-29&AVqi-|ci$?)e~RaI5x<YNWJ#gBKrUiWy{
z>z3agZi^pw>+gGTzW(3li;rt+T5K-v+h;fV`3%i7>w1n!dISUre15k4(X+f-?X5AX
z>ry#y=)Ie;L9*-nD_OH}o@+DA6OA@(6N-=#ckhq#&0qa*c3S|4(eFbC7T?=nEEoLr
z_ygHR=6|ep<d=kLy!h0upr)4K<@9^9XHJg7)3b6NF|ij{g*-V?^u?QV=^ce9O>>h?
zcmJHU|3Z7=%84^OHr~%!y_Hqr)XLNUnL9c;mn>a6`&-##^Q8M93Sw++FKSH{X5Sim
zVT!#Y_hpI0at`X#HdlU50~J@v{kF&Ue!pkEFyirP{ryXJ?6~pZ_0;e<$(g%zZW=8K
zdbz_?N?O{o=n2R5czdb40jsZqrVRJ|dbOJE`_-E_Pp*sI{o(ufbkHR2`})sk&4ssc
z&#(Vixo6Lwh+QQsr~Vh0;a|>ZarVr7`}uFT-|6a~|Fu;_jdj7-iABsBU%Inai*jwY
zX;?Pv)NSePtqifYwjcYujG{P<ZfiAOouc@hRqt87+kKrn;h=3kGok}x4JO$w2-67I
zeQs{h;kr!{=iX0IQM(isrByNEtF41dJp0u41>qGO6E?MQh<y_MZ++ByUQCJAid9B`
zW?!8$P04SA&R(WvW`DRJynX8yF=Kt?&fN#wxE#B_bL9%yp4tB{%{4vnR)m*(e!J@J
z(weH<3$|a~HNEvt_4~blzSsXZw=REYawGGw$hvjwY(AY(w)y>LbI!dzGeMh7V`@Gg
zZE0^WKCQc$)%NY%w;;KiUoV$G?yG;$$o}JFfBl(jYok3qJr^!n($a7LuOcS(L;U|=
z;foe6y0Ilw7<B8(>1n!;Hy)RJe9>KARmW#Pd#&1|35p5o(<UxI_4wFP^Qf|bFH0{h
z7Tl%S(r35#`_}E31H;>o@CarsTvYIi=RnH@mMZqDz?Gpc?2_vP?B+l8dSGDtw&T&G
zwE1EW+W*Xvc_;DpAMY2AS>@6D=NoKau&ZJIx}TcNckgbwe&xbNT{XSDj6-{79@~(p
zzcb>;8}T(eTeiJ3dlmJ%L%_Yq?@NEv&YJ<h?s>SrsQTA09^s{CEucJm+5Q9ju3Rlu
z5bEUMzb=1kyBWJd_{{8|Uyr*zdUPZtWXr^Pa!DogR4gTXogCj(uH6@~C)0ra)`KWJ
zp+zczBG*JV>D0|!8eJAMZ+frIpNKR1C2s9UlMF$NvW{)_tN!t@y|brh$%+*nywYYq
z6H*M@*G6wwn(B3PfBk=t>wVVmb|lC6J@~NG*!Z}+&5|I^*49=P6_pP!7WWrj4Gs4_
z;a&4&qC4m^7gtx;D_5>;NIJ?jui_Es?(Lgr=gnbzz_UDmLI0!8N0)eC*0m0JqE%tn
z6(^t0uu7B*G(uY2tA3!o^y}ptH%yn#Q<~`E(q_WEGbnE><BI+p5r+5cqVxN8tyrGc
z_~_m*GEH^~)aK*bnfKiD|BDhUu59j;6VeuFY95T&TIz7sH!baj$opIWjvQsZbmK<r
zdL2IBOwByKyd~b3!BvPu!xh<pFSj}vB@WeWx^dF|Pt)rQ@eU@JSFFe|mALgjD<fgS
z@^%O9syU}Zi~be8jnBEifOW>}t=C^OhG;L?D)UIk|B3(fW#{dfKd4U@|0~daw5qiF
zc$Y===~q`*tFLJ3Q8h3Kc)v4$|KD$dmEz7vjvf1SI{x3KW3pCu=LA0REMKvYV`Kk}
z4+jcP^ZVUo>e_qYMev+sO&{_jX6WC$7yO%NqUhYzP`L$~x(99wG082NfB4R6DY=7_
z4PA9z|2I_%bFbE#tt}}bqfnUl$m8qxkmqH7Vs>`#TH1bHkhi$Sc`QLL;nLQC|E489
z-<adh=1r+_WOZMjb$W8wO0EY7ZbZ1OTPL<Q@_JPJwrFp!8Kr-l*B-sYXIHhAL9|-&
zp;m$MCDW4(Ro1603XPl#r5cRqG|gf%TH^NWzm#&)$_sMqp8Yrxt;-k1VAQjfZNZNi
zxfymW%mrmF4f`MT{}A$0vv#}xCXhSnxTd+!jQD_Hho}@OJ*DY_e~+)^d+V=OSeO)b
z*U6p7p}DeQUZX(q&mBnu`b;+uJl=Eu?U&^HY2Pk4ZajZ=8Xst3LQJfVu}p5N1xrrX
zf+-?bjz0H1CUK(Gw4Kv->0FDM2hV6QZ&<dh?bfZEcefr4;#$S+re&e)ZnBW+QVi#e
zm3j=4YTCD~G}#_2K5&>dYuAf6Z?>0KU-nX7Zh0_%=cMO?hHB@+Kbd)iH@!dd<mqSa
zhQE)6EUUK_hgC2*8oYb`yE$X^8W(d5jgU#wzy6)s?fGF!pJK0Wi@|*VG{<U-$x;nz
zPyWt39}>>MpPYAZorPi}s1s~`PBhO%)Tw;3LTf5$nVH|UIWEhM=ly<m<fKo6n`A>}
zW#y40M>eFM7W129VR-j;AqQ7B*V^w4O&?TZK5bhd*#1-Lf~aWlYDNp6EEg@^xw><5
zjqh?M=senC@$1&@mswe}44yrHeD2Q9XQ852T2^fp^JCXM+3(J6-)6bk{tx$KZHud1
zthWCqo|*Z$dH($0DfyLN9o@pg7oT*^o-Upn8oI=7Nl{q!v}b*3wv+1_azif^Ro%HQ
z{geIY9v@j@?u;~{V{*67{JlHBA2hy^^@{hvLxByN)@QCBZf=+{<Dx;q$JY}|cy~lh
z-z6lk#IY*eBs`*YkFa{*ksc$4;Nak!yGpg=Yd*4iPuENR_~>ZO@3-48?_Ha@bipw(
zeg%O^iW!GB?cK~xR5BW8rZV{XbKJOlb?%jpknY0=^xnN=Id*K3rshR!yUT|Us8`H!
z{1tIZ{}_M9)C(HzM^=B8Qx89Na^h2lCcz7jq^urWH}s?~5&AJlVn_Sz_78tAK4&fY
zD$>)u==!m}vJF#A|4gjCb4bBBoaI`Ce1flM=U27|CKU|I%6~7uEV*)h_OujEFF(6<
zhF3XU|C<6jrm6WBKV!6-DSAeO*+5UP544hP)-0)Wb1V=0n%`}4TRih!uCMgh+^<{8
zwi@ZzB$@Mf&)Ck|6}NovE~$yDwf{|=sK!5Yoq)lO0FFshQjRc)oWJ2TLCnkISaZ%J
z)ffwX@zp<kJ8o-y`ET2Q?3<g^ZE4TR%Ps~+cjpyMm{m4Ea`J!n#Ze89T39YuHZXk7
z6ZtoPt~+1(gTpd?A0MRTm0x=CPVT{*n|^zb?aj;RxVFitoA<!8zO+}-uXV!}HZUtq
zRN%-BQ#`SOG2*xA3%1r04r!0+%d9^$%ss=EHigk*TIJ_wh39R*Z>anG>*c*uTLL43
zPwe?nxnuV&iFMvLnV$Z>C?d+$`5<jeg8<KgmnVg#^ElHr7td?xJQKqIK%sWeakFV3
zjGrxf?iTZ>&9UEoo>o72eAuRyX~Gc~Ev>Da&oJ=F2sX<ZGNiikIK0$yG~QTO)78l#
z82-uT{wI~IHKsRjZ?m2{HMgbZ1^?UZP_39dcR%uO_wjUCH)XQWyr${9r|;dCDfq1H
z!$cL;g@GC^_nkg{ZOGNlGg=}ka!uscmNsGaz6NKhhWqvZK{b5UaVu-<$`=dUmsPm;
zb>^}vBnzlFsLWhAsWz>WQA&EZgw!QLxx5(df=wrSPHlO`WFu|cApg-jrZ8QU-$y1y
zoKtswlK%DTH$NZ7J2D+Bm{Fi6B>D3Eg$aCt9$zf@7aW`xrzGwuU+j~3#lTUez|#K%
zpZSH>uX}edXI?CNAgryPJDbbh>VyybGqENXRrST1nqozBb2<L=J)Y83XcS%G!EB(f
z-w&!f4VbQGnS#bpZfs1xyxEXl*?(&KewH^sZ*yc=XQi=EczLzcd-}5An=zi%{r}oo
zoF$AI(v$2TT;6k3^WGDwZ;uxFU*7wIcj5ERtC!z<{CU-9w<?d-qFgG<QVpArGiwMr
zhD@=adoNL$En%05Y-o4aH9cmw`cq;7dsugM-VHFi>8O)k(Z80*&|+rvc5PA7T()9s
zQ&rWpr+?@9*Ol(eWz8^4dgnY_MU!)*2V>kp1M}n0J}>jW9JsQ#rhbmaOht<&j1^z6
zhF`vX+4vmCn$@cxKkC+BwsGUc^!c@Av&vsc^z3cCeP+*Wf$A_}q5M5tg?#e=$v5nu
zZf{ter1Oo54HPok&gLc`kI9LPdxTDXxys3X;k5S^^Kb8*ww>dE!?|ULDh~aQ;9sz8
zNy~yIDq7mS(p<(<XUuSrDlNVc7HW9qet&;Ezh|On+u;KbyAPgaUuA#Qx`x&NqNj5E
z&T^sh-1wf#vbAd&w(Vp%>vl%8`CE5KLftopy_e3GS+1YIT%L0w=acZ~w^MD^{g!dJ
zn=mvtH(OSH(P(aN&bhIn@z0-{ur(2l9x9K1e0;1DadAV<wu={UJ4PnY{A<&2@8F76
zdpN&epRa5_?bIo=B|)EOukdG+3_8sk`BzD)ps?J1b%>vYG@t0K;82UZTNXXxU6;b_
zFK{^P@8m4I=6`w<)?T!}bM0=M*IFsh2iK=eTf{x>(sgr>kdTIZ$!S_fkqo9%;WmH%
zX08=@V(s&6;<9@@%i}ItKk4H)FA`v7w>bEC^2XHN$!9ia`*Q3kUoidAuSb%J441BY
z_&gHuZT`j`p6(hM-tp{6r}D!IYziE<EcX9?B*(<WoH%z*O-HBay#4<<9UUB(+2a{N
z`zOrR`xx?n-&w<6RdwR`8gBcq?P|}%LbnRa+U{jbNDEQ>sdak(f#yk*zKAtN1ch46
zEm{05K1ZQD`b5g^hn=nG4>rwpI-hR)B>eegp=nLqcbhviGiOZox}vA(;?DlyRaW$*
zJ&Of}g*$>)x=xy-Bf^}pNJygPe|hTfh3@-LHP}DAbEMwlSo55jjC-4UMROw`Gup(K
z&l31A;PiL-`t%YXABL@4Wxss)|MH@L@r!tq@|MdX_cFE@r=MP<?Na>c$ixB(=7NNT
zhI#Ym73!Clmw$VE`}n7)r#=1skKevMd)_>`U%%4UiA~=-LHp@9?*B|{Q&UYcoCJBx
z9N!i$E}rV8YiM{`T5ZcV)yW^71dg9$ezUy$`cFl{Ck2}I1~wbrc~gHYybWs({uHwK
zCG)LST6bz{R$Sb1cGm}e4!HxXwBGK}DwrJP^e@oK^+V-c$74dLnASa({kD0smfhy>
z+un95@;`9!=YMNz+M%1noW7mOM0$e9o)2G3moGc!qW9tC^a~YhBn<z(ZQL3Z;y1@a
zh%cGp-<x#%!?$l&AId&A$5O_=ZVo6fJ=wc8`?}xvvbS#0(bA$%pYrfTTx-k8VP~&i
zpsDFNX#&g2?G6t=yMZFjvW2l?)i)96Dxt5vhQZp6?Y;K-O*f95ejL4b?)jJXPEWiz
zCP>Z+3b4K992Fd<=5gT6BDn*}ot>NxE3a_fyI(xN)-8lBwKuiotK`d%v-ffP?Mo<m
zYjLeWRsWM(_`*X!nlG1Jyl~;@fddonZRx$X$>@)=a^d%n8#B&syg&b?ike!(DlKLH
z+|qbwf9@l3i2+Qfq&6+yteL4{`0sDwqaz15u9H8fvZ467U)VYm{{_Y-CBF{weS7xd
z;o(0|)a@58UVVGf<0o2{(bIFb-nMI7?clkeH!hN4x*g*@VP`ih*%cvgj~wyIpBLd%
z!1He1yD4T<Cds7L{m{~|oEfaYe@(fLp5BC}rp~pGmd&=as%+LSJly@dQas$}h26Xw
zxoQ9Jy_nK8i)owgT{aH41{KA|WYJs|RnIqDbK4!&xFt9l!{zLF8jiR-wOBL-Z(SZC
zvfJZ-W1;lJ6a5e0lnaziJoq(ur<knso^x*73K%5C{g2I0G!+$Hdm@E##}1#G42hq2
zqdgpb8Ozt~IxKg4Gv`bnj`z|}o_wCLi@EcB&2Fg%$9;|-s-PBVgw*~kd9SSsjiy@k
zFwU4f+1an}t?Do1-q-8*&s)<yZDZNopK)jJHO6(l>V6}|bZyEM0h@X|mLm>NiWbU-
zJ-aLX%+#cW$)Nn*7tox6vR3n-S2f){4#9E<>i_S)5_fyEjPNaa*tr1Qb4@;4g$p={
z*gq<b`Djq*@R##NUfU0CUcZ;}Z=U<yof*iVkg55og+*(BR`TIC3F~+F3_E(hEMK25
z5V#^|j^G5zsh)ME`x2Qi9OVt#&h6GB$Sjb+cwPBWtND&et1DVX)@^z|KS5ZH+u_WF
zIxG3(pBSVJ7=CYAP$8Xn&i#>;S9Pf=^WD2UDywfly>mD*VL9WAlx2?$6d$b9dmZ!g
znw<G$%gAD(l`dUJj@R9jD)l_Mf-T{eUUOo?(x7f1u>`-(6FiU4@_Mk~Ny?V1SHHae
zdCww>FF|>E#l)o^k%vn6^h*Ew`sY~TC)XME#ycdw35m_uRXbwelCVF);R8dLu+WMX
z8FQyvHmqBxv?Qqhik@PLx%uVWS}i|~m!xt0T6UM~X!XMTC8ZTw*Nd2c-#EXv=IH;M
z$*;=}PGRY>yfr^LaAoM1FW)DaTrWC&@g9%(j~7c{m^xl^m+5ccZ*RA7;g)GrZ@#^A
z^Wx1XD?h#2HcwbRxc9I`1Ha7&hTq@bZhj%LGv-{MthHLYGha`P>h|n^@;y?F3@SNI
zeO4Ji>JHf`{y%S+;<RSvk<TB#A2-+Oxpt{@-o6_*9A3S)e(_Rr!*#K>ZU-6Tl2o~O
zPCorpTB*2h)!(@bZe(xy!K|kCA^X&+5B;5smo2LeD`k}Q_VHo3`gJdhi+lfRW|N-`
zihd0jbPjTuJhxf%Ow8`F^}I*-bJ82)qPOQ6AG2w=Cecu|bWTa8)jGXj+GmyvEj)1i
zfb;E>;tFrKO$05-xNzelLy1_^jAh%lO`9@BWZ&<1yFIOsbL;PMNM8I`YmdH)%rOQZ
zFRw?lve!M_b~|tJ(xVl#m(H6fCs*^qahh(l+m6=1+Ud+YPsQwRtN*<vYS*k;0>_VY
z=kM5Y_|MvcS5rBQSFc*OpQ&PoOk`iEc!G0~!M}fUXJ$S&UK?c4{N=OY{v><roo(h3
z$MnzI?|72S;n}`GWbtLLEH1aGikEEcnXA_<xopj2Z_nS<v~2nM*D1z18a-2+B=a;^
z7%%-dw{G^yqzM~aHZ|P-Ij`(hMdMME<o$PyvkjgxZc$^Iv-*szpuqe*p0<YBTnpC<
z3ArDgugb}(d^h2ZW1miY@YdxoqzhIBNi5pGU%u7JP;=t0#zscab~e!HZ)oV$yVv&%
z6i6_C_;x%0`GtkfGS+21Cr)^*+xsmFv~MRozScD~R20+%1<m)B-zj8&`0%04&nJ^@
zzFrBo`FKS5^4_nS$M1<JoZac=V7}ha{QnhMC;KZ0KZ=_>G95FtY508j`Q?k39k=ef
zwdk?R$&-AVtik?r=ZghPYmU!-GWh`8X)%kRN;(Gb{xY8k@7?y{(yEXhRaHT&zs{NZ
z@P1;Ob8GU_gh$SgF1{=YF$tHjxA^G3K(B4u<+S<dXDe*`sK|Ze5Vy{=?0;Q+r?sxV
zZB^t?C@(htD=W)#f+xKDwez}3);)|GlUW0TFQ0qxpwjKn%jt?g+X{09j&gFA@iMlv
zw;3PL=Tp!2zm@B&{_NwQ&*vY%e}8`M_F4PxSsL~nmS|vjeQoXH9Xn=#CW+6T^Lw}B
zG2b-(c)y$+9r4%_!RT!{56{dr1}*3g2?>drAYXUiK^|n9Da)NIKeiMZ#g_sS%%bea
z_rB#2GB~_r*N#boQxi9e7pxI1uroAlJeI1e*68@l;#gkXv!qKqCcdq4VhB1d7O1^o
zCBvlk#+Icy-1@$mnv+^uGV|Y?-{i?=?9*iu>U3G+dD-VV<E~0>-LHQ8GA>%W?%2?D
zzrfi2#ADaEG*Mlj+=+qp{{>1*Wvl8pXSFgF*4QY8pLW{Wm%`B2^5en7hhDjFC3Fug
zth4wmrL!aTPK;;LqF7#s4R&0GikB~3IPmT5?aFsMpRb8~yli&fqD`A7_1piu(PzE;
zL%|HK2Z?v?+_|x{Slzn(T}nnq$FpZ?QBhGG92^QJCL-nK!a@?8=LDB7=lII6dgOk|
z`M6@qbxd;|Uh!G{<x+{W{WMLv!=XPl@r+Z^)SWq}?xcJ(bUb-dWdF})_ckV;oUqdA
zr1+oq-5=Cu-2T~TDZzhV>d6)F2{pDmq}QKYm%n=X>h;|%0S`aRo%{Rel*fz$GldMs
zZGuzg_&l5;eZD~P;?<ks(w0(+>p$J)-SEl(LDnLn-!@7SC*D5!B)R{&rC5>S_st#i
zANAF)3hWJxz1uf`zID>aBTP!!pZ>p!dY$n$OV!lqYFzY|nGf&hlziEF!sVyq2hN!R
zJ9W1eb4Z+%Z1A$2u{@#d;N?q~4&B<C&B@D~dV5>0^85F9cTazpcQ`2H;lqb(;`i4*
zxo>A@_v6QpfcSX(mA~h{wV1<bAto*^?&R#8KK0%FwNJE))t54;WZc`+$*gI9Nc=x*
zlqib}bDt;^+e4;5e(O@#?&$G6c;pDnhnLHzwN6><c(kx@<7~Ba8)mVed}j9e(Ya$1
zQVo~a9|~R8z2Z|y<r449g@T;t>Otw`h>O<g+Ywu}PVM@9o`L23J4^nA%#{imnnDvr
z=N>(HsCk+AjM>a}69eiPCav4}<4<12rZ)Qx4X=Mrm|xs<Jo4Q7lMnkmO<8&?-<T$A
z|3B-pZqj7Mvj@%|EzFZWT-l&(v}t*qkX+n(=SdSBs&m)IE=>?Srt@TBGyl!hwKx5;
zv$bDeTdQnhGNqZF|B>x8V^A+DaP?KT{@5J_4=tE4bk-KkiQg!<YuBz7t5+u{B-Dg1
z>+k2kc=6)pEvsK1y~nDc@Py%5{7QH8bJh|<>zWRwCmfZ}%zKws5b#_;s^RdH6GcDj
z-~YAm?&Iv~UAljD_qsN=nrG)^&CPDg9pLKw#9F_gQz`6&^tKQC-m*Cyt#3K6RnvKL
z<<3(vn-*<y`?pq8Q}N}k?3GrlQh%2nH+=KfH)M+a-Mh?RexG4nuy+~T{}mdW7H|If
z_xCZ^&F&t%LphkE6B+o7r<deC<M6V39xV63qCQD;{{y9WhnVeGUpGCnA!oAP6)x6~
z(&kZH<|&Id@EE@{U%j^Jm4D)4ZQ*B?EG!R%g`BcoS&M_-K0bJ6;?sbL;1dTfG&oBh
z?Q08Lo%;9JR}Ym*oX6x3u*=sN_*(DYP<SH$&4ULDyUX4_ni?K=F?!+lqNiSV|Nnf>
zym9l(<ke@MmfQcC8+%>m9P?%GXLmQe*NXUMy=v7h88_yF8I=z|XS~i@yl?Hi4-TKT
z4#nQNBXIoq;xG*!iH2`y8Q(0Qt#t3H^uNAoQqw+i=RL9i_W6&9U3$>3REeEl=Z<~3
zID6l&B`ph{q^w%?Nk(f+e*T?1F&$l>mM;qG2CXFZ<op*HxWw~vMo#{cm3vQ?L>=8T
z`&{Lb)hq`~q$d;_T3fh@&i`o1Up&V>;zVr9#>onga-*tsj`2A3IyF9dZofUlc4tst
z;I5+~0>Z)`nJe9Xxc{?nv59z}u($XqC+C)F({7z*;Nj<Sf291-=dR?Xr7z1Oi_JD=
zU)Ph8k^-IVsxDE_(9S2jX#4dIDM20{9H*!2&p)FZH^E{F<Bva|&wqZkdi|#h&ios5
zZf@d?pV828^YuytxBm(D>e+9i87|$w=op@?-1w0#&r0z00ec~@d&^d3O>}OpXS@@0
zr^QKN=^X7#>kWSIcxbTU%cGCEyHhqfNJ;O0@lNi*?c3YtyUXr;@=-~>a<0I$VnKVg
zUfpH8D<hh=ab@)#<o`Cq)HZzP>3s8lVhs!b)!ow4{@B;Ic;!p)=C(sQie_dLy1K$t
zo~JY{y1wS%<+GEobc8(7vV0xv+cINMQ%l!_L(dbB%D>sPTp~>Hu-2;+Pow8Oku>T|
zP_%rb)VjLh_$Il%&x1p+9&2JPR@<{)T4u@CJ$I5gK@s-eeCA8Txk@RU80`M-;9{$K
zaHYGT_u(Oi&beC|61NB($z+gv)+U{&pswEj_V#vRDXCMo-|rab{dw3fZ>IHsTgpkH
z<%|}b7E2f-LPCx_I@-PS|G(eMtF_ZMW?$C>op^KS?%kd5cD)Ae=~sJdvpmaR@tdHq
zV&8__vu15F`lF=OW8QpzkMyT`ix#P!R9xz`Y4PTXt96VScte?f|J*4o@}$>msj8*r
ziAA+Mh90{2gN`NoeHOdBWx_GvH&48sW-eLs^U!mJmr(~T3>|~3g?VqWiMi-7EZDk7
z=KKK%satnB`Mw>yUS1|1ar7u_P~^>HpO!2UG|Z3?6*13bU`qKH@u5TicJ7wjT}xdi
z91h)c=INi_;5`R9=RHs;pL8fxW#dGPYY%&$&aI!~r7LajSF<B~^{PWxPiHr=-;wZr
z>ua*r+%klbqi14X&>L3IO$v8%8$4IDgq^y%F{eHD`dnYo>{{sRu#1;29oqZ-Ubl;q
zWH`&Gr_<y89>3Fzk-5a+<LmqM#6;!GdwDnC*i&iD&L{KWm~{S<_3QiX|NlI1Vs8HV
z&*xv!D{mf35owU%{m(bKNV(>l_OI8UI(kiO3g_x=O1=3^^;5s1hULsne}8}N<9#kN
z(}<yz=i-UXRX@AD>=rile>~7%q4&6Gp29TK9R{6uh1z~SeB!;~XG7%Wr&^Yu4?lnW
zP_06ty_=z@l`~zqurNtW>(-BlpH#ZO_mzD+G4bh#%#X{T=?d**`J=Sp%l$OZcM)Cc
z|DF_BTi)rLRpj?kE&g-(y<};@Cj#eFT{bs)h&}GyfAT9&?Y6AeLt5|SXPKORSadfj
znR(^9JooAU#TNBg_nZ?|S6T4u%9-=Ge2P*m|NQ(g|Lv}4A(xyqt=QIDT?@L}1X_Og
z>{(jbyE~o<2@2t_PTQI{FLv+$^zC;3<vVwH4$S}eMcv8SdFQ`huXjF~<h>^9v(u4{
zbtj+ic-SU=V{f&&y5F3HlR}p}-(Eg?;er5Y-_3ISzncB_|11<j^!9(dl|4C$;aT|e
z$)dUO%sDaK7S20<A83+InX=ct{7u&GdH3ZarktqfOJ20$@T|h;mwRVbeOmF%JEX>w
zSH0jMucUToqUq|Jz8qDnR;qVjs&C#ea!72Z>EAz0N?&*C3G^*_Yccc4QP!d_D}+w!
zK3;ub^Wx2wZx$av6R+|4|K{({F7{qY-}QfS?6%bG&w1XTlumnZH{W?vdKMcKqm+<>
zN=m~_flU)q^b*r%JWNxoHd0YP{j_Li%Y^%iiPDFJoP@sdoZZ(_vR(IdZsqo^6}h)3
z>8#(RbM<}yrn{3uC#_nd<ym(9xy;<jQ?h=VO^Wf~d-`*o=!<`%>P!YQyjg{U|Cq%e
z+Hc_EKUN^3{6l_E&wp0)wt$|$7asocb*wPEvZ7N$Qi4aQV5gWStHRp*fBCFr-}Em?
zX<oD_W=^mz>mgeP$HTsb-&1e%NGZ5;<@rt#ObKo@@tt=>@W;fMyPxmQ==;6TYw4l#
zeV=7RLPK-&e?R1}@965{`ttSb!^iUfEtUj5Q#Guttklreb<NDw{PzC-{=K&5acbS_
zU28-dK>MJ}thTOPsrl;fvuA04zAU#td*GDP%XjaN9XsZB#OBfK_50=gZNG}_iPI0!
zDyzM!qsP6k?&bAJ+vVjI607E_T?pB7r?J~U=lBA<-<Mi`pZcD7%e;5zQcDr7MX%?s
z2)KUrptTj3l1P(7#jj<OhuBu#3VSHBulMl}hRqui#cF4?@@mg;7M!)<aAn3p-5o;z
z`J-k`+Me$zdRpJZ&}p)tyE>owoI0y}T@3rG+gun{uRbZV;Z}*J*qbtz>(>=0d0kwU
z-I{!_vGppeMsWtm!?PV0&vF~ge!UkKf8x-qR>S41U_BxH;W3uJM49?l*8WGLcRCru
z0$bcf774m$G+hX8-gHe;qkHjU>nYFPb6PyKXzVww?U`E7fBVm6)#C;We~FYl`q3Mj
zwOFwG@neo(e+5o1+ABEOas5SS9g*acJdv%gZ%jWd>HdH8;R>gzUajxzzV8maz5mnH
z^-D_b6`!{?U)}7yyLF97L(oc*=X1;B&U_c;`u0|6(!(bwCo>2ndT#!@<nsOd=U<6W
zQQ#=qz3bw#{N%TD7-n*<TA0Wx7&NosOlaq3=k-hr^sO#6hUgsq_v!D8l9ETCYNrRk
z6Lw*!`>}zIKg^*0=q68=eQpnyE?u9n^#HegOhf~>_l%}b(m_A`MH5+MHC&W$eXyLe
zfYmjl#UQ%QXmeP?I~B`?O={{g>L1Qepa1UH7aqPtA2#+M{P&0HoOS=+U6*o}E^}jD
zUMwiIRLW?n5clH67fehP+$S}+ZDK32++9%k_h_g87D>VOr{V{e?tf5qbIKD3X61Da
zg3Divi5qrmmL%qVZcGjNR(<EsErYtA`A%%AQ!XrIu+muAe)<m^&oOU<HuH(?NlzSj
zC8tbK+IBQ}`DWqoF_r#S|0>UX(0}l1R{w`Xul6fVoV?U$sgqx#qRrvMYf71z9lTSy
zcg5b_9mMcy&d!vRcXcLt>+NKj9#iDGZ2H6rTeq4rJoz$7ciX@6J=4mz-{zhFzND)#
zsfO#|1Gh7O852^<SQrv?lBR9*WQjGt(b=i`XW3^b8N2`H2P*GyIoOMBWYgzhacnqX
zHBI0E*NIiT6|QY$u@~FG#s4RwLB4y(k6pZfeCzbhJ}`wnY?HV9@$j&c+JnO^W*gWP
zT_!lU%494Qd7)r4rM;nAFqE}@K}+4|XDbe8>+k%ydA{u7z3(rIhi4xD#9eeHw5j8`
z*t=Bo7`f};coH6zaNT(L;;66rQp3`@id@{q6DBLSo!+|RF6+8Xh3pyIq&hP=9T+nH
zYJG5FFL>C`kXh#9|2eR)X3AlfO_HxV?Qed#C2Y3m$1Bqhi8Y@Uk9*p^@JKVbTq30R
zhu3??F)1641W_iAiS0@n3*GrlCMd}ltx({2vfy13`<-9uANl?<Nq$mnm$D3S=3+gf
z@Vuj2p;hFkfFqLwgXSlN_O9FP>bD;k<h^M=8rUG6`DWkOo0~NmZkObKQ9JeFLyBOe
zCd2jX*FRoeUnhD!t~%Fc;)>&s58f@m-+Mc6H!nNC+?fYlp5Jo+G0vPh^X9f?Gv~}<
zVK6Z{qSv?g>$T{`J^HLpio2@f58A#Dl1}=?A-`^qVaNZ!_v%i4U#Z~K;INHxp$!Aa
zqQ4@n3k8b)?~nXrQ($^Q*1mV=HnpY~yM=55ty?b6<66UYMBoIIKu4wsKQ|{w@ioN>
z><leyokf(ct8ux?3yUzdFetEato0I%n(Dy7*s*}2C7vnCx9dU|&yiIk3r#uiIGW3}
z2;aLW+7gz+vDS;Bp0DYi7>n)m#)!#{AKdHip8jXl#jkz*VfH4b4SD(VXHPzuq<L7j
z{LaK5_op!yxxW4pcvbkv!q34o{>tt(^%D?2!T<De{Jwws3=D}14X;*e*8FZ{zi>CU
z{kZ&p?YO$ixu;Xz4GatzcHf=%?f<c$m2&0xe%j8soA>3<3-=Fs|M=QF6Kj54=QsQz
z^R-1n>)o1wMbB@CKlIiAdq2hM<(rV?OwXSBJ<0CQu^KFo4|iMCdGj_s6pLOY!1AfI
zgDXriMBj17>vo4au0wYUb)KGa)SB?<>-GQaOqmRa<}k4Atm7#9^CUk)M&+;LQAdu?
zf0qB(>uBm&H9>(PDOTufwThXGLRg9dQ>XOujtLAA(;Fhh7snZL{(dTTrec3be#!B=
z5BHqD-L?GUndiP>_ATa#9328t6AeFE$LfB6BqCOLe)q=ZLTme{C46;$)t=j(D<R9i
z*?8}{&E+S(7=N77UjN|b^7)|kV$vI9*M=q6*2;drTOJ?A;jsB8PoqP_^7(aA_y0UI
zXJlBv@0Zq*Btx%9H?#vp_i`yT_{{2_qfjdNdP_a0kW;UWWwYdg7J&~Z8cHKu-raI~
z@zJ3oNp90=q2*K4=O~@=;Z)>iyV%39>u=fteby$ET``=B8`RXl^Q&tpT^AE+%N1c@
zEId-#I(vOZ#kJ#wSN_WEi>nI#GTU<YdRdQCrxx(BO^l9`+8Dc1Bq7zc=g}i0j#iQX
z4~@=PPU?Ta^-}TDtbkb+<qQX2T+%3El=Zs$MDWl`%>@e>T2rS+#EBisxZ<SdeSd#x
zRh5*{OrE7nOa8OI2?$YXaahp0W|L6Sdht(ZU$0-kKKX)i$0ea(uQzh(9auVR@r%jv
z$F3FyD@jaQxTdG$SH8}d3I`7rjaBQG*-c=0aIYpeDYiy_vvlQ)0ArIzF@XjX2985=
zpI90kcJVc)9A{o=!Exd`Lt(?S%IgcKom~`Y)R}y)*uYA`^{H#8eA1D_hXr(W9dBHd
zN^a*>Naqzedj3?4FwfHi8;$rUD}B5FTqe?Ris8QZKOb)v;Ib^?dGK)Iqj~c7E^F5O
z?96#|`~E+(!lR<$0sBCwi3zebEAHj)YQCAHR#a5f;VxI%Qt{y+J7=eh6KF+!VLvAe
z(~(!NUVS^AC9R~j`gO<o+OO|s9FHmeA9`f{{hy|*v+aMLP(Jd0{hmqJ_TB&Yt@_CI
z{dH3mY@As>HgqXmn;seKy-Mfzbk2*@U0SMd`u?8rF8=?lihq;mFR9VD|6i9>a^>{3
zPdA=k6l;1>KkK5RxowH?$IaL4w*CG8yY9R7qnF-#ifwH+EnZ*$--t_es{4KWzR>(1
zN7OIX-L3!k+`Kct=CSOe|1;A&mh;Kpy7w;ntKcL3&d#M<Rez~-uM<9^-_4oyi20lN
zDW>W1|8zdy|DW4^%kJB&)kl)kj29Qz{tBP3_V4}c|I^nl-FQ4ZUZG?AJGH9n=N*q8
z#b2;W`Qcx$G;hxXrm*Q7#Uhkd;-?ABOZ5*r{{P4H|GsxVKW^`66jXnlT>pLf;v>oR
z6}l^5e@fwJR`z>T{oQ`nwCuHOes)&Z{Sla`v0;*6i<4qndb;NQVhb4ouFdH;-|zbk
z>Oy~5s$a_qS`B^9_Iu2pPp7mC`vtp?PB{Jaw*E|?X&3AcJleFt_jnz1$FhC%uI*dA
zn0v*#Fh(uqfFw4y`H7{vD<^56b*;^`wUV8?rN1+s(~)mRdbx^>_8A%WX=*1V&+@z|
zDs_#hsAy|jux_<=vJJy_h2@Pp6COWkYumQ{`RUJr!6D4ur=9+%IB{P1^8Lw|P92qL
zd;8TTxh2xYq7JZ3^Z5LHn*O3ys~9$K){cntld%oCe%<{B!^TD*9p~Ci+cl4`9kKrW
zA%*ki;w6VHe!tm#@#f9W@As<pld2U24%Gj>UVkv>+&p`iojZ5Fc=M*^{`=#%Zb{v%
zd_K2hnSj}iSr0D6Ts-rt@}*e=!+{$&4!zV=I2*4}dtp;gS*-Q0Ik8*5hfDW<=<8t+
z`Mhj<i_^7>pA9Zla4Rf&KX>bs_(K=Y1hlk2nZ|!-<|D=(N3WR(Y`xgAbfqRsSlG7v
z+1Ix}Zh6eIS=j78-xqt|u8BHIB1#F{e`~0JuV`zN;5=}2t834>zD@raW*OD~_x1Z5
zFnhvmZAVW}xnswK{-=eSnnrxCc<{X{GS)9UReLi#hul1#$y1p=oYG!@r1W}hyY{*r
zO!2=iO)q%A_xqz`()liliHggXE&DM4|H*SQ=k7KgO?7n6WPT!Kx%zpk5Mz%(L+N$q
zdx8mVbz5|0b4njwRNcQxNP$Dg&&OqNc<|yyrN*AxjiL+wmoIsd&~P-h(J{M0>-!e{
zrRkU1`$QVj{a7Z<VSCi-vd|&UlT*yiZQFh0*JsbLE?CB>k;TZiNn6Rzawp3~kA_Q^
zGNQ%be<*nL(mpZb_}UeEYuxtPe0(x-%cZ~C3!Z*?(yu%JxC@7>kjCoO%EuTtF<#zp
zZ(}o4O`BDL0kj4F$Gz|S+RvTy`}60yef!m{qoLuktgEkfRn1zIy8gn`H%YZj9D-a2
zjZIv<8P=`MO~}f6xrIUGqzCt;ckGd|!K=2slCW#!W(l}<C16?O%X>bTP8|qd@<1a+
zjC0wn2M_M{Fiku(FZS@KoMQ<Z2mbugnl_CoK(bdbGhuV%mZn6X)8d=;l<dsh+{#vJ
zdC%};+_*z0<Lc3j87D-7<r%vlH@s|n>wDX{F>}E~1>QUB^3y|_4jrDHxhV{^(Fe4~
z9khk&+4JXy1_llH|Gq0XX#4xH>i662#ybvux%l)=(%yf^o)<W1OmqkgoLCUQ`!4%h
zGj=Z58zK{?=`;TIXRIr`tg-UKs%+Q)A@+ZyJJ%{~>oAqE(`H@pbh^WDdn3D?=gdcT
zoo}DI({e>twt4HJnZk@`P73BP=ep{qY?C;@cK15j+Thv<-Ze(nnSXr`9MXuKKU3Ak
z<;`J*CP$r~Uc*^Tm)^eW`_O-eYgfIiT}zjr|7V5z&0qe>6$Y|rn9WF>y~*&`@56^D
zdu|G2xb#r|-$Qw$y)9c33L}-$c5GstocLjix$sm$4SW6<wNtK^E_EubGvxZroj7~T
zMZ2_gk&Ny&!VQ<}nZ;roI)DDT>6e~<<oj`Bo1Q;iTpdq8%_vQ(p7|<E_06}|6>17=
zow~U~S$D<qT&_s6j1<rQsd`%5cU}b3h36$s8dH_}8~^%!uP85bWw>sWA{=#kx{{gk
z&$C&tUO$veC}){v72aEvYFTxxI>J_;pFjLf7Gs6lhBxuYF053%#=XIonR$z}gPZ%_
zD@qH$YDZ50m34Wmp%?S<U4kLu+J?rPd#;B5ic6St=_~hwpWQvP>=_R1f7qUTNlei3
z-YjP6skiK%Z_MNL5&Y|G#e3(MXu^ZYgtK!i?wbgBGZ<BVU~Ui)bUI(*UuN2HLylRC
zZxa8)M1#ybw`Q>&GV`pjuc$C`2$ORBJm;8Ip6k?YUH2wbvF%`IpPbFWdAvgR!?U>u
ze%y9=su*^Cy3X3EYkQO|vL<uR`~9x_*1YNJj){qSZ@#gbm}T9JQ7R65-nh`7Vf$A@
zyDMgy&WUx3UR-|Clk=}OSjyOCm{^`TpRT4=ZXL}OP-<Yr%9A7Z$+(w+$)S<)LOjzK
zJEoEV{}~?Y$;sS1zTJ9ZWv@2(KZAjVF~>|7w&rUGo_z{h{5$+Wt9{?CJ)$?4HZR*Z
zujh|2i$w1q4~L++PjohHdevV1Ddg7r(}(4j-+8IO{1I!yw98LlCE5Pvo?zb8#jUqs
z>-!rwnDqAV(fY;P*wNz^DR)MWaYgn~P(A$iuc?~w9%W^PCPxmJiGF{g1zUT#9d0jf
zco?Lxf6~W=A^#@MTd0^JC7sOu+t#mitC0R41E#GTnY$l9z7Y}K9N|}XWBbcnABy<D
zS{!S6^WWyfx&5iF3^KB@4!*plEE75z-jtOtUb?CE?9!!euXPnR@LZAWtnyy2ec)D<
zz~;@`8d{6yt=QrkS1)n@4{R+!rY4J%qL{jxhdIMEgV$$&On&OWW^O-U<<6on{Z=1u
zr$7FE{!@y*(Mpw%emaM^59qXavk5fpWKZz*?eV)fO`nPXI-~aThC4}O;WK1>lr1V#
zQw2_@L~OXdaMjx0iu}{YdXFROd1L<6PqLa4#K6bD_}i@Pf=4`J4av#e6U0Omwr>!)
zH&IX|@7&kC%Uc(w?_oa}AfU8t@y@J%hWtOu52}PO$UaMW`XwTsKdESv)z<S*4)QC!
z{=Z4<@9n?Zo4)xA{Jq)X!t~<nPYLO04-JOKvoHQ1V0g{6A$<>fV*-OvU{&6;>oH|^
z>vq2Rvn8fGJ^$c!hBQmD>8+*QGkULv{)kz3WtPLX6WYwH?EJ1hO<`OnBpk-Px?mTm
zrVizwBHF94ZhJ#-=%@XKLIIoy){1<XDZ_Z@S4_EClf)Lb6DmeL=Trja)dX^9EwMjx
zEokzghaVhQPH|j0#dYs-6V{x<s7=e6D=MWVYA625mtj`hAG!79kzL{mD>sR}vN84Z
zo0IZ&kBv>t0qz4jY06s~Ckv}b_A^wqw@-|Y;mLGN`pv)oI{*B9*{WI@;Ty}M8z=8i
zEo?ohEY!7Of0F&;PKA$Bjz)S6Yxx;}=d-h%{2Q`6cB1T@#-*w{=g-W!$P}>r^zl<(
z44*%*p3<wJ>06TVkICQ{(*`fwQ%15!e#OkR`@xvP>2<Ay;kFz*k393Iq;dn}S1e{T
zBi^&HozPIY&v9t8^aIuevCHOH+nrn$yFPVC*siZGm=O47{URsEl_q{xYo28#l=f}W
zI>}_kBYVc}P--?yL8+X?KjFtG<)eGf_9_bS90)1;wfP$lzjI(1n`hoT$>)qaS|fB^
zQdMVaE!o7Fbjwq&aZ!_qrsNj)E>#9wXXg{znhU=^U}w0@eR)Rwtn^xz)JtFNoT~mG
zUASx3KbHAxMGS7w_?mW4U{-oKDAbl+zId|gmw3W7wysP@;l2Q$bIZ?8(ondp{$Wio
z!#8`*7kX;0u0jzpVkY4x&Jtp_Jo!u(!nO?C6|CKAr##y4JHLs6<wV*9o_}JGq7E3$
zSajv(n<M|a{!ZxHyuiEWmGY;?6~9*P*loDA>7f$Sjl>rZlpAbzH^u5Q$k&=w`*iGF
zaQS2}gHIJ(fz7x3ZhmYxBfJYsS6)thk?@5@PMc}Pb@7DEOxe8hwtv2R`x$=QP5<&x
zY&vW1FIirN+4KKCdSrFyU1&(?+?`AXIXR6Y|E*aUtm73+=VIFMYt`9~9~(u&XUZ&I
zY^c=0^ZLKl+_^6dN;d4=^2G9I^n#aSpAwDve1Z?yEf;pQ-#yv-44d(q$6+kaj$!9d
zA3kgrsmxGoC;#uqar>maJig%I;ELC4w<qn>5&P8td7<;oMB7PR-rn9bB;?%<Byuh8
zJbm+M33GoYyMZoa#E$uMg0275bglND`>ZQ%PLxe+aQBy*jV5ZsV(MxF5pjJt^d`>n
z6J0hpQhS2|n}q$uFPba3er!MT|HcibQ>R2GoRlcr^-gfx*#*98I{v<j8@6ou8y6fY
zY@;pbqwAwu{)xx^h`ak<L)`=kR|d^AkMx$_&?3IFrZ4&qb?f|=^Dh*bSP-A-$XL|f
zwP=q*u<QDZ%HgxR8#BKx?zXYXnPkdz;bFmpU9Z<QU(Gt&t-r71a6A9;n!A<H=gy4N
z%eMLd=kt#r$Muf=@p*E#O@YJDs)4bOMZqEJ&=;FIhfdva)S70L#WGPtBw)(az`mB%
zD;LHGAJN*|&%isscSh+ckyU&N-w!Zcna%XU$M-+ea@GYZ=HgvlT^;A+w5BcExW@3P
z$%p427lnNO$J~h6=If)}5PNRjn+^s(TmBWk4Q26%V!geJ6eo5V*zNOpePzy7#!teI
z6=jT($_%}3%Ajc>8H)mj`G4P}8=9Gkeg1mJ_<Ty$&NYRv*KS|5JYVAI(_I~JotL*M
zh;;=nU7Pf^Dm%~o+MatF=XXaK2yuO#uO{tS^X-ZF2_YZujmcLTuU*kFw3?OH{w;uE
zgRP_XBSG%(o1}&Bb*|v^JO7MjhVfR$l<rllF0XW2b^hKObK@+Pu0<Op1FkU~uJ=iu
z*%KM@;qdFP!FAhwlp5Zpnjf=$d^3^h?(b-~{jIB3HT6UtWT=r<IR8!|yJtahQBlFW
zozL_B*S9)NJa{!_o?m);$X_w(3O4q@1Oo>Z-<TV|0zA^JDqIWRRT+IP{r5d6CNrx<
z!s>(Df9WmX`$O4hOyqcQqT3;kGoVP}WpIh*?tu8H{+O4U&Ucoc^klhyec_r_O?Ur&
zlZ^h)K0)c=!w-!LX2+Y}{&;hi&G?>Vjr!K^H~V=leo8O+XS{N5JLBTTS7Lu_Z{EzI
zqw5$M?EKm$_MD!{RC7nYiNzaze*Ktp;0gNy)AN_?QnYtfznGx+aG%s<&d+AiTG~sF
ztTBJQ|K1P%YoI)$7Aeelr}O^%<Dd)3qVsmLw)4v$J8OQwhh46Mp>7&?+2*Nw>EgFa
zWlS0jHZ;tf7w4wovS81gMv43N(lhs|IGxm;pn8TaO;AQlkRc^Q%Hw_hNxw@X3uY-i
zmXl~$wM~p^B1hTo_dQ|_PoHwNII*OqO<VX(iHU=Ox1QZ+54+B;AZvc+6Tj@czPvxc
zFvZkVpzEdW=VH^w4#REkjkmHHBYQkuL=4QDpREwS@n}<ng3xuPPajf1vj(S6pSJjZ
zr?~LAZ25y17Z;y6d-mv&BP{zq_U0$t-&bo<n)RN4@3S*ZX&D@^c3DOJzV(*-!t2k9
zB1RI^;wl9drZDtfpB$rTy(Mhhp_gSziBq5TD&%ol^fDDx&ia#oy~NvV`O6~L`v+_j
zH63>UJ>$p7-OBW$<mZOl;NtQ++wVQH`$FSCiBDYJI4k?oD^7`gHiKa98E3Bl7d&v%
zy`lDum*T2b9^LX*D_+0S$gU4wx@&`!Q=`D*;>By`&u(wm-4w*|@0t1j#-m9GK^K~>
zT&cO|%O!76@szOr_Qrkt_AQ^~kaY3st4A)NdT`+)U53e>LYyA2Cr#d;xW~+FqW6;w
zjobyYM>}O1Lk>P%a6R+{*S6ygulkuSSI(?2x7?jz=Hkxa&waqynu%jVX2R~dx46{&
zr?u~TwCjqLBZJYT+rK#)zSPtwxiU-^Y_Q&MpLzVNStNh<j-HE&(et%sL$+>>DBk@r
zKH<OO`J4y53oAFxUL(?woSdAImv?NUvb)kYaWSz+eb(;|%+B98bK%sb?8|R=ivH)4
z@{*3Q-=3bqk+pc@wSAuMo!|a4Tk>U}J^Uv^%uxD_#X}3n?D*7BQM0h{jYh`88~1K7
zU^kk{AuQ}|*q0)C`>|%_f5ro+esQ&>wJq}E*k;wRH_l#6T)5}EHM4@UE4Rjl*MeLu
z8*FT4KkmDk;5J?RsL6(hMwg_EA2nY&=PYcd)X<&XEn#Uo>8IoY^?L7rViJ9hDME}Q
zCsR(WU-LwT>&Ci#|G$h)?d{H+f*59<P1Df}+Wv9&*|ZZWC!>?!u<e=?o3SpZ&Ev#A
z_u1tYGXl9RR%!(9<6B|j;kW68!rNbEx8_zbP2|v8JaLn<L2hY-@!SKScmiruy_Rq6
ziw+EpXl<I~@$uce_wCE}$(8+PI(6#PqyF#K%s0fim>92=mfpF-$kpQT_-u-9v{Xkp
z^NMAf47z&UJxAT1ocwenPOkQvc;mw79@esLA)%rPNlAjz(qCRp2o?Ff;O2s@n?&zE
zzPo1rbV$;v`*nG~TV9^tyn4G^AwQb=?G8Mh9zU-!bSeKjo(17)>4Fh)ZjPa%YySp&
z38z)ah&kLl@Y0Q;@ki!^EgTNF7dt$@KhboG=7pC%W*>Ne{rzAmGn;9G|9_^5E1gdH
zC2ULE_3n3d!UM^3%b&D3vB>bnhp-rI*~s|*1jk#B2b{+{&n&NJpU38PUTJNK#G<Ru
z6wJe!rgtwBS2${uVU}@q>oT*zw)XbqO>PYLO0UOGIQ?|O>8BbR8V3#>V6gkT(myx<
zcGchK_5ajm_}rIGKdl+-_wLnyu2rit%9)m3(Mb5C@<5g?&G<XZon_gFKdemD`T25b
z{^PSO&+c#=h%o$`r*iqZrc>&J*OGE=F^d~x7F#}+cG$+@FS;r@;@}tm?}ztKT=co2
zOn$+tr+0)eJdJ7z(Q+y*%scX}^<toh2-g!a@yk~HSD9UIy{weT*k}9lFfZG$(uS-)
zrH0<r-Wk!e4*$7i^ZNO-hl$N=J~IBfvfQq<jjhTwKQ%Q~X1&_xlAXIgybu3x{rY)o
z(0_M<hQkw`mUyTryC(b(b_h(%>iqQd=L+3btw&Q2IzB$w@_Y5`*M@(NznER(+bbkr
zJLO4)!LFWtJQ}AOA6;p!pT3!UzNPl1>b%noQXYz1_aDFUlGS3v;e@!Ei(BFryPvP%
z=L=DNf0BbC<5%@2=^YQ3T{$P*elbvgX?nVm@`F5U`%2+YQ$F5owA4=6qxUk{U?p>i
zWUoZcyPZqci*j!a=vnqjt)##F@uW8I2zz^e|5Yiy3^o-X6!_$PY9`-%eMbLm@+Ire
zXI*L6&YxZKFTbivl7%r%uEBccf1ZLb@{Qc}Q~p>6Es4F~C)_8zg(YE+$cJG6uf-ep
zT)rWv?&{RV(!@Atj)mt<2BCY5HBUJ9dKy&E{8Yr+bWk8IZCbKh{q}wKn%oE4&NIFL
zm!FWzc0$+lZH!^UV#buzTGqdp|ISHK$T0rE6HuzE;JJ@&qNln+xS&JAX1)tYxgF-c
zQOOQE5aQ$S586+B)O`O>U(mA1A0H0$8}C&)_p+$;U`SHej0XqA<}FlQAyLBc`s+^t
zgAEKlhYBPgd}lH~9&F*6Ww7$`r7PDDTN^PcN%Y(}w^KYJL2|=>rWtuYKSR{j{T3}*
zz!KGJmQ-CK%rKuxO^}QA!fWn??Y|e8&D>yM)fJ#1u(3b#{3W03caj{+B_vYpFKuyM
zBYD7wC1Lw&>8f72RWZMgonB-7fyXk;h;@bw!&Fn#h`IBhAK_XSdi_*6)8`c3NNooB
zsuzk9y>2z{isv6@=C^6s{cacc^ZE65>-K)TWoyfO<k6ObZ(rWZ%B3kVL}rKxcrje&
zb@+dI<y>{v84(9hm`ZtYb8Sf2?w+%LRZvn|nq*!5gkJ|jBx^Y}au~V3XwHAt@|fl6
zcl8=3p8G6Cv(|b{^jX;wv%0lBMdi`owHylCGxAv2>d&9ssi9!qu-HCaP4<AgjJi?u
z|L3x7cWNEZUe%o2=E)MEGu=5b@L)O9=Q)KbOBrkmAF=HFwsrkO?)V=}R@T-Jzg8KV
znzkO7ua^NW+Wq&~{-5$??<YNa;^xW^7@h??M05&Wt!I;{VS8zG=&tAPb+Ugi|Bc{X
zbLrN6Enc0;odH3U*xQv`R|<TTs4;umaa?R8*ALr7xdyxW|9ieO+(|mkEwCVu$w>Ol
zi<vJR6(kl|&5=CjKcP4`e8<cb5$_wuoeXJr7^)sfF8K9o%BB4bn>iE?+;y1{7OVYh
z*{>Tv|9$wd!6%ICKzLjwtEi~xkDKS~+P-}&<6vQ$GHu$UY0-HHr|<uhy63|o?wN5)
z=>=CA_gI;?ANXW6Ws7b?M3%^fSRR(^jVI46dB2rQ_tcbB3(LYu*ZyTq?%c$;Vb!Vz
zY3&&YxD1Z@{Ssf$$FT0)`Q)>&TUTup0~PG2Mbr1NKM;H9<QN>!UtXWGHXSs`CEB`W
zzkT7vY=*mv2`~6p&hKv8xbemPHT8*%tBZ@bDF45^?%f$Fhwt`By%zH%>pLu-IGJOC
znt$`7KS?*#azV`k_0Ua03{^IACT3<%K8fL%E?r{UetT|XXdyo%Q?qgNoC=1jwzhx-
z0|$+T&kc`9%?eOZS{(h?e`(!1mCVaqFRnWrc>QYNEXVM0?abv<Bn-a^-Bg_$Kl9T{
zGbiZ{ebI}REao*bYOG$ZILXUgn$;-c{?yb7U*|44>c7TK;MyyO#<M0LHouvp-LrKo
z@0l|??xl>?ZEX|cBRMz5%=;iCy^!~d-?v4+=l|W8k2-UkVLtPUeOgb04Zkrx(O}}3
zkjkRzKjq=WhYf2)8s5Hr`{Q){Kc?BbpH_A%aDXyzM*jJPcB%Fj0hgVtY*sbQ=iRo<
z;X><Gx5l>p%E8tw?xrQ28CNIHttjb`Wqgt$b>e_=!^_|`b55CMIydfN5M9;P@%G`@
zdS&IfE7v|T6?ET<x?0xUe=DV{i-GCPD-YqMKP(0x?Otal?7qw1tH#dd`h<C2c?QR;
zv*+yu{|5gJI3XH%fBu$>|E(9it8$nVvF1`^r+9+S$MbA&f0fm#8Tf}yn#%NH+3dVS
zme1!jZ`)=jV^zX&|JSwcA8wwn6FYkJ=!U4ZKVJIR&w8o4=~$<*`iIT)|8RKQ={Io{
z3H@a@d)<)nOK09ZjRTVcG_2d#ye!;%^xRL0O{qs6*h^z&molg*H|ShvV4G$Ms$zW^
z_AvA;*%rpyez-khLPsv^;^d8jD$6sBdC%mTZ@9b9;Vq+ug~#r9+pBH3FYWKGKYr`w
zjGlrkCME^y45eS(gFby&GI@<iL()bG&?P<lzOKzrtgMvW|L3WG;h!IcF;y>@zIgS@
zDLcEZeM+&5fb^VFhTXq^XL29t>{RV=ahfu9qXqYthnpq6nYX{ZoiKMplY)@>q7^-E
zI(_}g$)=k!TPAZnc+u@pD6Rc6UZIS!zCxHmpFvqu=Zs_CItjn!{HJC~t<l#@D$UbN
zlHYug=k*Rz>4m&ydQtVll0Q=gH~rJMN;<#f<LcX2&)#Ita7y!=@VWl$o1agwURz~g
z<domkziJtqw6=DH<<Yw4zMBbd+gD2~HpSU0@%!&O;l;?oP+3{|<J$Ipt&flQC)d@<
zIXgR7yjr>Z!i^g<UM}6}<?hb@?%(!&hrk6+6CM~aols!4v3av_%VdwvW9KI=-e5F=
zZJq8aR|AnFH||6ns#V>&^Mtl`w-(3qC2R!`GB<h8Qr$J@itLk%OcS;@aHebX>WFkN
zT(z>(i}|%_)f2Dci}pt+Nmkq~J#fYSz$X*y=gc#imUS^ywYM!;1a7EBl}c9akgE|}
zv47$k$+XT}QKD__FF73=Jy=3>b=3nM_PX(}jOaQz^Tin^et)%-UW_lwb|;!hef;sb
z-#zDhg-u3o?$O2lcC!{vE%fGa^iyhB=+Gd;=5NeoVYKN$-4u`A{3kS7V)8dv$4POp
zI+=u<T>kcWQ5MU^m!Ayn_jgSdo%TlNnmFU{_=wg2l{uKM6=q-Iox{=kKvuHxR*I8?
zK-1-ykChv&6<8HCMXsm`FXhO%y79$xwP423>6>41dR%4XG3aMV(_yvwQGKnBJKCU=
zfhk4m#^LLXpXNBGEM@rfdH(;Nr%zLBo*7TPD7ZDMS9|>)p?;fB9%*9J*j8-`T{Hi(
zwG~%po!#5S56a4M61_4VExV*GOb_+4KX#iSE88g4De&|u*SA*;?ep2atQu^}o<;Sa
z?NxMXNzm!r^816OjDVL)z?A8SAAWFLIKgT4*~F)_s#^;d3asYr@RZfm-S*e;X5*^N
z?9w{9y7~O8X3c6j?yv82c=IF2;7Z}_>_ul+>V0Zl@yIF6Kig!LB=>>JE;R+SjO(9E
z8*Fa6hjAVF_pfeF`Mt^sUP}Yt$5uRSeewK-`>aft2ghcgy?fukT8QC5;@lZ8*@Awg
zED&p3De40$^VsJpTFXTqdbDZ5&P9?=j!*n=314G5aQ%Ov@IB5ohBGyC8)nqhX9O0T
z8r06&YVzSmM2T=mdV#>HRa#Nk{KclT`aboY(DCA?%f?d=HaC2n+|Y3M_QZn$4M&fb
z?zo%1<=gcu*Nep%O<tdUQS>Ryz~-iF7}tSAhn)Vr&96Uv%&p|&SLyscjBBUW&YqIv
z(2{ZA*{tCEcV}<ozuW~HB3-u`3;8meC#Kza!NNCRYNF8V?uO4A348Ru7Uy2Fz2_Ub
zUvwUmjO<fZ1<{9^38AsFdqnCAe3VXXnIJY{b7TAe8J|{8o6bCAethde0ZGP`DgVx<
zuzxtPIi;*2RYgeg%P*!|fewDwjXyaQ{KY`U-=@=ghrfI=k*oP|@NF)O<AcThc83o0
z+xK|u?=@*&{g`iJgEgba_J8~jEP_JHnO}=Zlw_>TX*~V7DgEf=g7|aF4axe<xBjj<
z^Y5-w*xzaC1qHX+`}!Gzgy%6`o8j|;hrgM_)otbMQ?njKeoUxp+<T1oO6>Vl`H49>
zj7N{|JaM+S=boV;XdvlKPlI(T<F#jue-r)u&My&k36Ae?-Dudt^rk=8c<PLTyt6wa
zBAy=bp3<)FxhaTY+t#fQ?^VA)8e4vsb@IuU)B5{mmM&ci8W{)-3~YQ~|Nr;QI3;xt
zfw`a3nk(644-^-#j)>!PaTShO{I1GRO;JS&+%2|>nA3T=V%4pvO?9WFD<3PcpV=J1
zZ1IKNNcNo4Mje|&t_=DND=)tMv~klW#{P8Pu1`fAu1Y$)Vg!GC91Sv=X1eJ*2h)UQ
z7aqT7TK!pbuG+O5ZfddzV$bQFlDss>_*43VXHpI)d|%D<RPOLu+5~Q;wR|n*V0GH_
z>1+6cGY_plRBmctBhtX|A^-okd{9%j@a@*?O7`~h^Zz_i|F}B-FIQ}AY=G8Jc|l<t
z9-js7ZhH(QxD>>Szg*R@X6ImQnE7S7^NYR|p_3^muD=Ag8q-yoc5Gzp*>@)E@BKrs
znC9fE&(fZ~_+IxsrbGYB%9KR70zyL_t}$}41RU*P*gTKzoF>bu^XzW_rd-NQiac<^
zv@!0Jequ_Qim_b7VtuBq?iSX2FP>N<9C12PYDT;I?FVYlPY9*YuQfYo_xp{HescKc
zqE{l<#Kjk`TDx?s{qsPjMu8POyZ#)GpLDN-Sy;PmZPkKD+b)~CF54zFWyd{*;Qd)u
zk9WREklns$*$OtUnMz631+}tv?a9_$CRV2!_nwzae7*VY3yquexU+xUIIi?9b8SxQ
z{=U`ktTyo#{C_^#j`eB&G=&WNACWO)SH!L=#m}4nMQTz~D%*^$OrhZgWuW5u-=Fkf
zg0_0E87eC_^{(k<U^?*Vk<ywlZ5=W1BiR-0p8EbdVsFY;WMyZTGBIU(315>@WKEcr
zXf!4E@&$oZj+nrS{QK=YcJ90?;eIjUi|VKQ=an|T`Y-0@t{AK}aq-opsw&Aw2ac&z
zGxwc*FO-#4R>8PTnTcb<eb(oJMn-c~LiR__Kh4^t5U{{MCjHjaH;;0d0%P3bnY8#O
z@fylZ>=9SEYLg*1Z?8ufmqU}nhoky+f?i97)~;Qfk)PjRQTy-nNqgP-nLB>}k}z%H
z;a~2^5Ekob_j9uaXCvR+U1dBz{0XKLA`WD}dj0U->+TzB0uwSHOj*>hSbw6Jg3hI<
zi}p3XU-N(Ux-cgVkquRE_cmRu*cIs@yI6R}$?xrEr?M38GxY4A`bBd^-R5`y>Q=md
zr68d8Pk8>uU;8hLH{Qy&*z1zJmMb{edkgO!Q(oQ~_do7_{_y5%P#2-<i-uhF8$+8v
z9}e&Mcue{u$l<ZEu@&F%mM;v^`uP6;zxOla9<589w~)cdn<Zcte@L85+2Lh^klEZd
zkFT}-K4#RKdMQ-mXpR1Zc!k&dB2>cI(<|5uqFVmysr@PLeagBbG$U}G7N`@vTYUY_
zSv3Y8Oic>A8y2%DH1E3KQ^LUhx8ZMnM1R|R6@CAvN0090&Oh#wAtkj)?oUO<H?2rb
z2Kyfmm_ZlF?RdNGc0hPI`@(<@P`l2iLSXy-I%~PQ9}j)>3$IV;VdYT|b|{;4(!_w*
zIV{(i*`~QUuuNg=RxciY^=*?DrhHLd@au8IguRz;f9);(;`c4ct)R?};qs@Q?}AQn
zDE!>H>eZ_Un{R8rbvVPu$5Wf#ucFJKt|q1^!0`0x#IN&9>c791e!ao><|TQ?lD)i7
zUNea9z4as{!AQ_0(?DUzzP_g~zoe;GR2VsiaXIuKXYO@lX3)^rKOPWawQTQR+5CM!
z)0R!!_Ik$q*NbzR_U@56aOR9rR@S8pno-p)Jq#>=@5F2K>|!!lzlO)Dlf|xGIcfLB
z6@GS1CmermFW)5I+T}DwWQxmPaY@E69|R9rfF`zW_x4=9%KJo2)NxTjLSl|imi^{?
zXX=zaezG2z#a>|CZ`0dT5g5F<DZxE${<@#l?^E<oO-a4*BvT^ZTGcI{q38Otr$If7
zzA-UgQ4^le_RLcGgcswAt62|keR;U+#iH&H|9-zuuBnk>NZ1$=5EnP^<kPoOO|M@^
zNXRagWt5TowrGuyV5-Jx&QnrGOb@EMe`mKkhBGkDo+e;@>A;h-DxDk)?sNOpvV_E*
z{By(Ni1vg2Ee#K?8y+i8?+y%G)?v`H%!}Fh=f4YX8fveTCU-DRT3O4*Eip^*fM0rg
z+n@h&Du4f9a;PYo&KG6Jd#1Q;!c?XWD_3$J?~`r5{r1?uzrPF5Sw2tr|L?Cw!2^c6
zf1l@n_Ej+X$iwTn?yA$WMdgqEt7mQaHfziBMr$6~7c*ZRbknFh^T2Nf*P+Sl7-gzO
zHC{3l-H=Vb@pO^igZS@1H`thNwPmiVxN&%SgRsCojzyU{OGFsc_RjqFy<O1r8e`Da
zH|zBEk}|Whtba-O`?;t8dj0=db>jh{fV#LSz2hpZJRf=$Y|{B6H5u0LerKhlr{}ab
z%vnL;!OisfN9UH`<D7i5WqN#_B<PGb<Gn7|BI4uQ&p+>8Wtz-fUT?ppw|C2Tkb|Fb
zNOF28i>~4lIl-MUdyDFw>8FH1i=gtpONog|EL&&!s-oxWLCgEs+nM&tO}Z0PvA3>b
zZ=KiXgn5@++{?H2_D(5Nc)F@cqj<`T`AIjmmi*F6_~g9Fvx6~&>4L361Jhi-NqhFR
z9G_n>$D^L5;E8L{2d+!SzZGAXNpc*Jm~YE}K2BMib%BFILyTT~!sZQ2ckGb3|Nr0j
zk54B1KRTto{?5I9;uW7xsuza+uA4JUD*f-BlMx3bdb6%w7o6Pnxv^AUQqV(Lwv8{U
zG-lSXUn@KsLbRIvrk_8<)yBb;yne&Ij}l5wFUm@T-3p%l{<Ywy$p6EK<zAHhoZ#iU
zCa!+Hpd8~BGqYnoOoc)0GZwRY@iX-8H?ZmnV)*tw-@Wd!AP;Mz?Dl2%nGJZq=|7a{
z&9azl$HMeQZqwEpmI=>!6th_p6a*UX=7CmvT{Ggd^MS1exPJZN*Q(@wVq#(fj}(%o
zaoT;~c|I}WNav)kBW-Ja5-%|@<!~M_absXr+N5oEHqc?$+&LS45+#>6s@o}?&Ex)V
z9GT|Sme!^)`NV?jF7@SiYHM#_jIU!eusx*Q@NtpDoDwGH*>gXhxpZKPTmv)nmb&lT
zG^MBP^qQi1S|Zk1_1c{SEB*YI*S~RDJaO>?2e;~;#kW!peYygwUoGP#`Tf&QN-^HJ
zf4~3LtE`$22iYsWTy$R;wmNxVh?ZzkadF{cUh{;B|0f<(k>sASg}e3D>dWugZzR50
zU@GL7YLayJ@xfPrYL0yS;324MF{@l^^*{a_BL97T87lZ4cC~O<hx+m|fx2j=T3Pm+
z=P5HrRP#z|vN>jd|M@diM|bVwRa!<{{mnn!e|f@zx#O?tCHCM&9((k=4Q6sEojd8+
z7<YboW92uSNM#0XEv*j^n)w&i8JAwXa;4?@{Q7yHzW%=dU(WvLN&gSm_x}^^xBV8;
z7CvvO0E;r?i|_1)cKc@hb8B3s-LP`M(YjhM*3I{Lx=%L=2-<h)O!5M)qsU@QxWj4l
zOG&+L`^UTopRJV|YM4EedfZH7*17)p>&W4<XhxYrTC-&AIz0gv+l6k@Z|xlBaQnzF
z-unAQhj>*jqspWc_KzRF{9iGrV9p7LU*A&~yn6g{uiA`qrq7_v$n?hY(y|V>#Rp}}
z?`-`0e`}Pk-OrQ$$86OkcpjZppMT`~zHg@Mrf+}!A@|mc3o}`{7#1&%%P=X@m};aq
zUDUTvOv7yQR{v$vmy0}`uQAMYX<Il`@yhgL>!)5aGfmvLo?n!mKQDjv+R%qfr@Ot3
zJ(I2;zpHz4T)vK<h2MkI?fYc5+P?UnoS37thV4T4>h<dq|Ng4(ZDP_ik+M8?Ozgsi
z1vm3pF3MVoY>c0}jZ3MK<M8IgE40@omkXMPPgGj@<xR`(pvd1XW@Zm0rJNq7eKD7t
zd(Q9A=i~n@UoJIj<6!(2-dMbE;=b&>Lnc}0&$B$U6h1MFBf(<+|3A+^{(8M${Z4*m
zrKFS8X1((+Hq6WcSFb9bQZ!?eTq}Hg*UP1Xo9FdBQfXQxc_8IdLPkfL$-#e80hJsA
z8}-*%&z*b4xPhI0VsHe<&RIDx6qOq?bKc!ND$%>@?Rm2}Wslwa=7vc!Ca+p|!-rWt
zE#n09WX(^-U-|f*R|P0+SGgr&Ge<zM>1e9wde$>v3>_wMX9#x(Z%drS#AcS>$j?)-
zLrHGlnaNXMd8!CGYE4zU^Zr_N{!w9nn~80rZ|$D_{=IPFMa~_rx1=2ot=!ku!*gLx
zZ4&dY(uP~hmaXt;xVYlbnKN9|rf2fZkguLPdCK({Z#0}-IF2bLU#Wih^8VDR49k{H
z`yu5p%jFD<-vy4MLxoL$SzqWgK3j9(Rm`DScJ{j~R(FduJls0}qr?okh7c9ksoS(}
zPBlu`F@71}@RLQpwANOh@yX54DN7labRSG;IGAwai_s<_{^rCF4sFt`UT2<!{Fdb7
zdY$aBeL}o<BFCJ`%5IfAl|J&SZeg^zuV6hla@pmZoo2DpOI0uJIlE1l!QEXvAY=-6
zs}k?!*l!FECn~KvU&rmYCV^p-<)Sw>2j<=2OUpPRt;>*W7WK7$<D%npjJ|ONoPDPv
zv+K&WRR(6;8Ui}*IWOC`kn!HbM1g|}$F(0nJSnp~is93dW3~nd447V=Oqdnm(53Qw
zb>{A*)$2sXrmH@zo7KklBSw!UEKF(JY@b(0G9R4eXWYpapg!-!fhod$!Wq{C?;kik
zo8bqWKw67`Z@_Gyh*@)75-KgT?9T-qV3^6a>|?ZqOo{u_hUdS3WnBGVx_j5fRoT8(
zojs9rnbUSN{$2WVcbY_MYUKovmIABVE#J;-Yd3qS9d5dN?(Lz93L_4EhVL3atO>_j
zoBjzIMNL!dIqJ5CEzI!Y+>YJzRrL9PPM!MU%?kEas~0OWyj>3-byK%Evf@6MKjUXH
zgEJiOKZu=vs$n3Zk$uodRgI;IvFF^S9JVB<ug6c`x@e&)2<r7kak==G7hZnD@J{Z%
zTXw1x>w?$1MIwt#>}#*zVU)bP^u5`E>x`e?lvXhAVCP)3CZVuq&NZC?h8s6H4(5GN
z4P$tv$Eaq{(8S}uMzu3Q!KK*MSm)f4K!;au0#-~POwVP_vzmKF%)rHf<NSjMWwH|a
zOlNy;MTyGr$u~I$)nv||Wsu)3C#@mEadB1lQ#Ib0D_*mfoIhgs{lNnEt5>}`jwaS0
zGG9CYMNj<}3*C&%TQ_cus@ic+rT(#G%SzFnUHj}_9qeyU*FVU8z!o$D(Y49Q<MT_~
zTx%J-Cr>&8L#CYmc<RxFc+Y*y{>|FveaV+O*tAKdhhg2$#z^f2_H$ktEiO1?z2Q;3
zV{+t|-h0+oTpMHfTq`XZ_A$@UR8`$M;iSv$l}@?I%Fn7-x{J>GDr4Hj(D2acz(;$-
z`^&NzA`2`S8Wk3Pz5L~niH)}0srUTp7WWkv|B-BY$s%vZbYk=MlTz{ravr|8xVYj`
zr}~C1TUrjc^FP*(|LJw-=HdE(pXYx(CVg?`X;5c&i`C4X2hMI_ws`#VzHZ6v%m=5O
zJHMwkUON>g^VWJ+fqibW^0ByT-K6M491C9OZrbS@HQ|-f;ul3_3wLgkR7(7kbAPTc
z!{Nhnc1$NG=q?P1UE8v4C1-Q}59X(JZ-159)V|5g6I-~S<;8#5f^Ywq)yzJ{ly)yo
zS$e-vgnem$`QnXh1cM4^{j<~cpBOje>GS2!s|*dKu2y`#YIy5+_N&(qZD##=&&+>5
zueG0{?c=lA`Hya8uLm7%-6vz&1iJoV$Ln>wAIW__XZ`-c)$sV%7`^_ARH1Sq*#nV+
zs+Z!OmUUfnnZ2&Jj-|kzYsWIT)}1>;b@bK+%Ri}_Ec`j0VZ#m`Lu-q}vl-0HoC>Ur
z4eq8+7rw_Kq|M4Rfoa0I@9LT*;>^PDnH95EFFfezAHs6M_cGJ6+gIn_`?CJC@21U>
zb8hbMKIy~!P`SaTTGEb5;uvUNX?@+-)jOWgt7c&6?d`Rw`C(A^<FLGvy`R<AojWB#
zmq%XSdZuLuJ6k~AIm<2I&(G4B_|M?Osr$^0qL&P&CC}2Hoj8Aca$&CE&rdhzuV1!N
zaNa^i0mmX22?h@pr;t!hLz5?sH+>R!y{_W6_!8`QEw?c8!^gi@wzhsYlkSR&VwkY<
z@0}P!F79HB$m4OUcevaxUubCEXqdBRt>d1@2iL7!!}%`Ne3|&Nz*Rb_<$|oC4t|1}
z^Lzv?rKLVSI33@Y^N1t=UuXN#)Ps$ym~+;e7_K|Byq@uyufnTcR%_;1wU*B3zr^%S
z`KOJ|%r;P*JZzVL6ma9l^1eR4oSd8kSzC|U_9<|zS%18PC6(d)0fsBPkFr?JnWN+o
z%<r>j`n1!UDO@4qVT-HxSih?)+A3u<mFwQc6Mg4rls2s1+>p+&!b0M&9Ct*_v>CE<
zKAYVx6X|%*;Me!TFCnwePUPv+Da#H7Z4~KE?Y-m5__bYA`4NlYVdf3%`@^2tzm+|3
z&fF;Nzfhmw^#0yn0X6mM8E^H^opjvicif$^@|(^chC3<A$;`|B<~Dhi{%X?{>Rb@C
zvf$N~l{=2xeZNyY;bcmHhKNPc6OLoYUR<BKfzR=Pt$~BK&<59QR~VRPml<>(XV~PL
zovOVn_9Lr8!`q!39!_AIuxQ1duVw*73=^Jg+<GQ=k9ORSJ9=9}wz=%zxtM!OK7%LU
zV#A`G8QV4*rb*4nlXMJv!8iHkWmz9TJw*|v1(#jj*1jxZSkHRRz`%Bb9shyWz)Q><
zzO4BYqtEBGkipc{D^2;KlvGk5^OJ`+-_DuH^g($34;C+P@9puy!NDAC%^a;xfxPlc
z6FH=%r47%2)&KuVf5zOoM}PgYva+@o<Y5CfJ&)}DckCG3wQJY5#n<hZXE}II!erOn
zhG+p6OI@XGCD&ixjOo9)*5Ce;`(o~rcb|CLU%3fv7CiD*t@86ThVIi$$r}YLH)RyQ
zEVg27YS^@jiy@zJvW|6d>#b#KXO6yLc^1RqSI5AjyqUYXIq%A~RSF{W{zY${x+>)A
zwPUua=Uw={xV-{bXgo<d8EDbRG*z7O(3=%zNw+v-cI3zVd^~@6^KDCI)(7SLf5(E3
z9lEW*HjI0w58K+X?x(Wr{>QBsKYH}2;rY<8u(m^ooIF&7X85T6dBAS(5FRcrCN7>V
zSN#2Mxw5)?`tPfkLfT&zT5JE`_VZrcCQb!M^#@{)A9o9IG<0>Hk=)`IP{}dF+Vj?m
zC5*em<Yu+8{R%TUXKt~vp7F$&*fmW5Drfil{LQcX78!hd=jj_>qJF*;>$!zo8D6?f
zn5?v4C?LcoQhDOb`zOv{y?dWOG*`D}(hueTeinWU4qrI<D=7Jq%`DNE_jPBOHD%16
zm2`{Y<A*n8=R6p1+`HG;t-r70_tw<wmo8muN<Q9~``+BbqT}n=Qj?r(R|Qxaw{A6U
zaauUz`MjAk8-3KA^Yk{Wu}x!YNa4M)uXf9KdC8B9mbtlx>lgK#%%3AMVOd_n=6jG?
zo*RL24UG&jv+iu!v!mhZ)JYL@rp<V{`=@N|0<a$hxL8-L3(Mnft(bdY?XEDMxl)Ht
z{o;E1ThrN4F+HPW5%Z4y^TYneFJElj%QWG{tY7<ePw?gc>Qw+m>qkL{dA6q{H5rl%
zf4|-Sc;D}LhhMMX-}mla-kr+lb9a2Zl^q!5R95-z>sLi}b$0!|UoL$!bnlZn__*J`
zZ{9pP&`zWu%j<us->LikR-ki{?X7J;4)WJEtX#SB?e*XFwvCs(sx)uAoVlH&k)ptG
z(v30ok?iHpe?|u;&a*lYl&X1UXVw?LBlV}2uVOTj;Ck?R?cvwFv*RAwcy-zL>FDdM
zyCE#|EO*;msSODe4xH#PKc(H*E~hqGs=0Xy!xa;=L)J!33+$`Bde!`!i$X1{)T(ww
za=3c3Ol4SdoAJ&|pT!JwwobbEV$riNG5u^0dF@Irn3*0--=3UYI`weq#}6rNaSUyR
zpU;{<zJ33n*}t#x|3$CI*V}4oX??hn+@HID{`BeX&h31TtFPweXXoV|`}_TVKWLEq
z`<-I`ynR2@?v&rJEnGi&{(Sks=7@+87RA<;`9^2HelzM~;N!2}v_9~_gnL#Fn-vSC
zb~vnezwrL}sWWH3nN95I5#i-)Te{lPr;@da@y4>8jjRa~ECo3^j7Bp#o<8OBySC|i
zX2yjD`{)0ODc%zGBxCCb9=@P=x0huvHVrb+{L=2JJ>$U3OH)#m8yXWBY=v!K3OAfv
zJo}se%}H?`c^^Dmd{(-|MM{DePpdy<eZco_&u71q($d6~6c&E_KL#RQm(2s34>oMS
zR|Q%UaclZ(cl%$0ee(8wD_3eptPQJqZhimc4Hf|bmQ0p24h%t(r_$zZ`rNRTGvVUY
zX{Rr)Viw_8U^dfW{tDq6l~ZIMA7$L;DLuu~Ys%_Vn)mtp8NPi#zj$BV;geS9Sfr#(
zBqS_!-)!yeH4JW?W7hOUgfZ*#Hq#&t7q_y>f(?5o@6`wq+4MeAg4@09>VHOu(5XVF
zPcxo5cgg?eac#y24{x6Rz*NBhuz06}0N2FzmoM5a+ke0J*fAYpE+x&GZl!MhHy$_f
zIkW$Dn@}<Lz&pl-+RinJPa1^#gbiMwo$_AS-(Pvd9-gTeIU4@NNK0*cQ+(Ie#3W<8
zas$ImwtGKs<{y0NlaOGn<o8c3W}R!tQKyiQIdukiBVt?6zx2^yxO|I2=oW+8y|Y}*
zFA7wI6tl8J1?T4~{qReex0g$w;k&@+y?eK~Ip%KMD0t|@26kTFTSu&yOUrKM)Dxfa
zHLaw-Ts?>7qM6yT4u(7~hv$Jtsp=1&rHihw%f6S^ylWkwlVRp|N3H`pe`3lxd3mLJ
zdUX{96r}e(a&5E%kAQjp`0FWk_odqeP-7&yzdC_or>g1%&Bxb2E!)bN^2|aZocYwO
zFERa$4`0?=9ofwI2pU=kw=kxp9N}(t>Y60<?)W-Gwcg^!QYl#xBi5YBALoA(E@LXr
zsT2%nc$dNSK)GS%!iy&shMo35&yttZ6Un~p@{0fkeGjnJiV5eqe(W`T{eMe|Rm0_*
z43BCii>!<ENM1Z`Bf}F=BS<ig;ho|Pt^@n_>4<Tv${v`-{-JNl)1ne7#}#=jrKPKU
z89f*t=NC`=#MRdHqOA1zp2pqf5eGgn8I&GUcD=Pst%8l+k)?Uc?^(QQC05ouBRjS*
zXymcS<Oi2CwD<n+c3t$I|MiX?pAY#=O;Kuy{=A^F;+xPOhC9w@41E~Ce?OnT-b0}4
zBqvj57n7WUjE4q;>DR9j^X9ePuio|2c{zBu$-IO68JP?hEVOUx=VZRjd}8XeLkmm;
z_Q~I4Ff!lHwZ6RfJA==}4{idkm6k3=mV1=1@T<tS@s(Iv2sIo?^E@Iwg{k1(6Hk$M
z_vODA+@8X_Dn|6wl+-(G3%eg!SsqmJR&H3rFlYJR{V{9Z;xaX#f@T!%^5`>s=VEEx
zdGB6}c~il!Uw1Nc&OEZ(XtJ!4KScIG;qQ+-esib_WxRTAc)R%4XI}+{y+`-hu4mlU
zZ5bWEi0R+YeRdh!tQ+pGSQ+T3m3lntg->ew5{)>i8RwW?yk6)t&dCqrI&gEIoQT=+
z@3*Y;?E9EQ*>^<8TLjBb6!!U~eYx1S&BP?*VZo0F--F$YS88PDACKX8kL$Owk!%ug
zsAhTpLc>LfQ$$pBOaIAVCJWygM0!tQ<CEaKkj0{TXTSX`w}9~FO%<<l{a6$B{90?;
z&#t}P546yR;l=CIk50VPQ#!@9Y^CNhhBpQ!3##`>D=K}PvS5nFeufV`NttCzP7G{e
zVH*srW^MTLc*fs|s>}Oj&K^o@Zer5(^7^#mxW%yr8+J-=4%2R5{pg{m{T_xp%4aTi
zFuhr_zus=Qa)ayI1HY6WEHrzNI(e<rKNn#~uJ7;rI~bT8ocD6IW*@iM`|_x8!@GTU
zA|auUb0#w<h;#goJ>;i7qrw=Jz>Ajdl$as+AkA=6%nwu99}&&Ai!wo3ZP6YXqtHJk
z{|kSAG~qh1eRC88lS8udW~&2>o;_P}-<JP;Ub}chbxY)GQCA+82Tz^|UAxw_V%@n-
zh6N8fS{!a#-d5WYQylg+lJjzf>)Eq`f(N*LiX*r?7=3NkUn_Ai#h%mK$82#Hv~0Ar
zH2JoP#XNC^4Uz08LX|lf#Lpd4zcp9z_A|eEK0h9abFd}IZhzFE$gBAvfMLczjujRs
z{%#FQSiZxb1vHA${eh{V-ynOd(YpVuR|h+*oSJ9oJ0&EJqi6r@Y2FuCK3>$tux&+d
z#r??RH+Qk6vnh&tCz~~#`TEUm3B&JSn`}1i_7>n`HJEwj#cSnOr-%D$Q@Ca*XncQf
zP@=L%*|$}Av#-T|qfLT|>z1oOe7`S!5qngtnXRxxnpNYRM{CypzulCn+_7w*-0I@u
zh`F;L7lhi_yle%f7^~I?4=235A1k1`%3{Vgjt7mam@VFQ)H8>Ng*S7sJuJ4^wtcGb
z+=`{{?ORRrdK&s~_CH*+YID*)`|PcYRxD*@*sw{c;qXJ}U}1fRn+sNYcHfKpv~2yF
zRZR{WJvTXP!mdWn;W}Xc>r|k|T-GqZ-2BCt8RuO4^8QG5r2Jpz8P$wIrVXG57HDAL
zMnr6Dc}hzl%Z0Sts)36(6*JD4jhOfBPY^o~dxGrtWBDwC905D><B#+@*nC!GoBlm9
zp`k9&Quv?Qx9vM#?%p|XUM}N}>(AXHBju)eNvdaCUcRw?y};hRvnMJwHu$g}6JTUt
z#kb(})z*ZLx^hk7HG8=~JT+q$exIK|`|V55h+l<g>U3;h#y80P58Eltq7ca}p*+Le
zGqKqC*$)$g^Kzj4)v)tk+>`JS6&Y4hzx?+$-`?J4WeS+&KI_3UMXrcdI<02@-m3*u
zcJo~@W?{LmsCRe2tY*^e<ZsCqt7lm;?JzQC-hX|!E&H{!+0Pf(>j=p)vNSxpc5TMi
z1jrP_1#{8eeg>jB+bTJ<{oRjTzmvD=_in>|-&3lT8{RXEiZ6Q}r5O;nuE9mA<?cR*
z-xB)-ThiAb<UYV7%)|EZ`)@~sN|Cz<*IYfdgL#GsSF2~d@!BPpymL128SGK0d1Slb
zPmPI*$f2~w@xd<B9Sj({PYW408E0>Gx_yOZp$k)kctege*MZCPvje@o@1!*_hq4!(
zsq6V#+S9L}l-%s#_;~5<{jE3W$*t&h1MMa~{?q)Ag=L|UEz^a&`~r#&r+X!>Zod)v
z-uXb<vErN59)>dppu?e}X1yxNx-|8R<%}|h^XJwbcpT|myVvUDxtk70TT`+$d1rj>
zbgvR^z0aX`pIuAOA$amMVa6NA7nyzMu{~W?bn5%z*Z&z7Y%k~g{q3z#;(l%esnCds
z5BcRx;zv6fnC@I<yp^+L`{D(UY7(w7v4myV{`lJSeSyY)4O?D?$M5s5{ZFk-zNz;6
zo9Lq_p1+tjtk@~}dGB5YCz(pyPal>@#xbPLh|b?D8g^Tt>vXB-{N|PH3Hk4BdXB}K
zXgbw%8k7q~d@roiv@(wEzIE$?q>M^>bDr2<b2FoEwF|0&fA6ok+O_D~wYUGzyEEK$
z)e$?C5|r=G*gb3ZMgz091D}kZ{)=&CsIE4jy{%|V!zQsA|D@A)?+(0kP3-#)zjXC8
zY{su&FHHF(yD7VVx<KH4&t|4(My8DxX~F{h=kuDy8zkLSgdEi-J1ThmTUpuXrdVOI
zThB`+n5p%*a@YNxht`-czI|18`viOU)vj@wnl{tEH?|rs_>yB{nrUeCDAgpci|^yB
z{|#r=8qRV&c=d|y*fFsR#uG*lS2}e%F{Xx!KC4>!+U5KzEADHB+SkmlMaDLtH7nnh
zlDwI3!ZwC0%RL$V_ArOYd7a-Hk#OHmcQJ>8gDq!Ad;0c6+y`RMefnZ@?a(ZS7aOvr
z91gAA!y!>W`}653t4~eTKksjGap8`&yxP<3nU1D8=(M{jw};JcKIm9x-PqrIbXx;w
zZcf6zwA+0Q-@fk-44TBf)vC-_g1@-Tt*a|4I=QS_Op7aUnU3>$mfcE?Z*JY+lB>0!
zL86|&SlwSutf9|@(_y}BMCoMS=-n-~zqu~nfA41CvH#z$j`hq>ZaRNpDwuA3{W7y}
z?cXwC2HCRISsOkHSSD%lURcGPlii%~>Tkys@ym-ox#;|!o;Z8cQ6I)?Hg?7E)f1yb
zSQ4h!t=ru&cYd~-l%tZ}?Ni*2K705x8<pO@dEa}1ZO!9rUzRk)<}-_mGdLN3zn;{&
zX_L*9Cmn`HkCxW@*hnkL&AZE{&rojpP}5=8n_VIX4rWbrUa>G;*&3eXw486lj;*3U
zj|8}!TD@~8hpp}AHERz)+T^hOn&avPVx<?q))((yzPVa_<7Q!td7?ZA{<#QD&lb$i
zc9iIy?HheciiK1272mZZw&%<;o%h+uSM|=@y7fp(P5ILL?Fqjwgk8CGXn8~BH=aEV
zcb*z-ZLloOVvSobuXb7QCBr=>ckUIh8&C3E?w=Bw@3vfdAA`=#aOR~+nn|x5y}bq3
zgnd(LP?u4EbgO*Mriii<hWCfA{L@>o&X0Hg`Tm!gpB^q=v6OZBuHDJ+{EvHeaE86s
z`S$j*TTgDu`YDT+S(?8qoO{l1%j?TiCdt-IUwCWBcw!45D3jfrD992PW)UOG?_c$R
z^?{!HOtuNTtiHZ`$-t-XTiO7gL|V7wUXRyFi)a3v4`<uWwad!XOfhAe;lXgOq-@cW
zzh8Lk!rjWs8HG9p)F!7{bFEmjl97Xnd-38azh{3<`{MU4Nq57sQ(vpA(k@;K64{tr
z6VmYL(2v-UnXCUt&tjOS);P(;S2}Ux|NVQd`?G)Td(8gNi{pE3{KI`A4vwshjte^6
zZExQye!FFJ``v4|-o1GEEBf{NZ2986f7jN=zTKENH+${5FxP4gr4zhG%|$2X7RYm*
zn8<SCegAqEW=@qE0v`9yA79*W_sQ1YP^I$u-=8)2<Wtj`q@yAao;k{DTcpM)xM@ZJ
z!;X&5<Hu%rGI*6R#_!+PvDqbW<7Xj;s#{e}ho3FjwmR&eqwdQWvPDkUV`nZ{pkV#s
zC-aNf!Yh`@Zcbz9?s~9c($6M&DWQe?_VGJ9iZHBl4wz7K)}sAFK#9o7b3(Ug+-k@^
z>#7-FH!VOiH8nP3;~~ea=u$uRGsm(SPyC-~bo+k)sSoQI^d>gUYy9<oX_61aikNHn
z>V6hUv3qP`Vr}TYarRc!3rVR%cYHreHHnJe?Kby#u#WlGr^btkTkmV#(U#d+y7LqN
zgQboM+nDC6s!sA%Q~UMd<3^{-pL@%h`MKBvug0l<=iak_r{rQ~<qh9HGaKw=+b~sh
zE#n$K9|nt=cjsy{u!LCiZCJBL`t)@Fed+C1))(Wh^H1AnctO=#K(Mzn;7UwO!TN%!
zTN2&=m>kgc`};kxd4Ym;NceXrm7qO4Hpdni^fIeNH8LG=&C&BdFm-ylvc-+MZ_MIK
z!tMtyRmUA;T=y}m`A(H3<AMeJFSJ;Xmml7;F+n@bV!@g>_jWg?&t|w38N%{gRQo`Z
zasESB*&F&y!Nv`JpG6qBT9a3-dpGqJ(>pEQ*4TgxJ<dv}exz<N+St^-_PFi##IQXk
z4bsd1{a(?ycroXiH9Y~bcUOO~4B=|a;O1fwH%vYLpYcq^B3D_B9Y>k=glxT^*881@
zF~OTHVKa-F_Tr0?F*;kbe->Rm!xC2ZN1nCem8i&(9?{tnVy^_Gy3R>59k@Dgb>M}P
z_lyats=>D}Ub_~tY3<@2Ggkh8uD0JKD9%|<X^--|pZ_-Rx_ju)^F3~VzXwfTpkTdp
z)3+&%Dz}=L4!Evayg{IEwTS%V%XjYZPt1_nw=XO!XX>n-N6&gQNW7Em`!ubHhcore
zx5u%JcOE6k%k(hX$u~up`?G8e_hbv0$WV~<N8W*P!LG{c=%kVonX_ll9O1sb)LT(T
z;sC>Z{m(z9zS9o88K(LBy*p=W>SgtY5;5_^iY8Mk^*^k4xMp!+&#y`@hRT%<pC8Hm
zH&?WX*m*K~+v#bB>uvMjz1}XoNdT1cw~C7#$lUtK`2DHVyEo>{)V=ZM=*EcMK6fG(
zgxtS)9<~<Xua-hkz9d_;adgFvsuOz84|+4-d9)xsgJZU;_mX3b>mm~SKYhwOW6&6(
zIE67L;zo|xG~L-cl7}u`PCj+;jDg^hyT|^{3ul>V%D80njv1A2bEh*VFy6hKzU0}p
z=jVbMX0YuzzWTpi){!gkLu{B&JS#|$7i#*(boFYLii@xYL(CGk3L6e~wghR36(200
zK8@`z|8t)uSpC2y?u^j?yABu~XXN_bxK7CPV)XF~0W0$o`1!dv+|)5K`*!x{zS_gJ
zE3(#4vTmr~uvhl*-Mf>n?_2NRaP8XdEnFS5G>wHN7?k!XPq;s!-v9fYS&SmQe2>Cn
z@6Kg<pfgkQ<7{X1!26;4<*brZv;1PWJpQkyF`JQv;rRvwE{2nf+!-GzU5yK1XulA!
z!Lmz#Z%Eua)kvj0oynB}#xox?L>n>AUfN*z`TYw4DXpoDEbsP8TdcR^_ntHDz$urq
z@Y?i3!#7OK3)2sj><$enIehxGkeXVTKD);hbz_D(Mr>d50__4%tlGO>UdxB=!#Yld
z)YJ{1J~r-Ksk!-}Zr-hG#r=x%j_Vu^OilJKuRfpEz|K?3aPG6g<%nJ;=C=nP^DfvQ
zzv6?XUt;2m1q>5(ibNRng5I*S7I1L~zmid7_F!DFC?$=dGJMIdJt?e=ii&(1nlI;k
zt}T95EbvrVwfz5;jq|VkwYFb&mL+a0mu%~&@IM`&dY#H*zs-4n{i0#ZK08JxrW}>q
zDv$rG?Kti)&2CZu`2Qt_=^71tchpzRnECSX;loZVMIGm8FneraU~T9QX`l4?zssV+
zkkGGs|MU_XH0v)0F8Ef}pqQulV&~oFXZN0+?ERx16dT8<sQ6;-szWbMJXyuBsQ67o
zZ(cRSjM(YD8u33F6RI5>Ll`2WR;f1rWfGUk=|6Q!&hxCr?*|DyrDaJQ_QpQ@czWmQ
zi`F-|<KEv<;}#JwSI{`&m&IvulIH=ZnKz>t`-@pR-bVS4|3?|k_`XOiV4L&}H3f#p
zN`k+nq^{i1a=OyZ<iLCS{Q2X%-|y*d+&9~6?(!VA4ZC)Ui;1-rl!X;<zffcFoN1Y!
zL-f3;{Nw|M2eQszoqV@q(QSwHjaOzZZ<{vF;Ca!-*g(abVp6Xxp7T7|Q6W?LwbCn<
zft%~r#;UEC=e%<ldHyPkEjwG;a{(v=?Ovd;Gtz-?c5}h{50>eS-d<LMQdYH09U*K2
z6JD{2bszO%t89}O&^qkTzQgd<{_{2gWl9_oIu`4qTq7Metq5dTk;ulzwqe5tmf356
zcwfAJq2c4jz#Bh)YuES%1|Hv{KiRcc`f!TE6`fn=RYnXsCzFiy+{}WGTlmc65R%B~
zzIN^Qj>_PlTNBoAk89sI&+d<G>i%uQlFK`vf+B0m)KW#A9;O371;n1UG&S*^d>pyE
zvG&<L-k6v>of9UU{QhQ#N6WjeE=lGC*=w&aSihX#o_)XN-QYy$xeoEl54Kdi{(o23
z<O-v!tL$d^3UMiR4>4;l22&js6&C$>^{mUDP2-xctoi>?(4IM`udaT}!GC>`!a-BE
z2j`s`UWnWNWIg9U{nS6-0xoXn=zA$<mkv1adr!Z0PLq2^@cd?v`5rreTXS(IN=tC`
zO%!BEi&?&Qtzk^enJN3k1LcGn{K|e>t&M8^7RhvAryq-^=0rXQYj5wwS5H`ke`_AL
zxRdn$kA#r&ZawMj+Uw_D)_G-~WRVGHlu`bAKU=P)-FoqoCBlmrcj<GwKV~?Y1j_1H
zrcGb|g+)M(p(HH0+oVDIunwoW-KuN1U4FVOoD<)7yXkiMvH!mEpPvW`Hg1b~c~WWN
zLOu=6z&f=8zu0p<@egEMTMH(=`uBFhoBKAiq!`XkW9<3T=_0w`=VjA{=4PcU*S~vC
zZOA-*w$;0(XJf6IH{*uJciAUaot;(qqv2FW;CFq79Xn?pzI3U;PuTIu<1Y5z79AB4
z20f>>mX-ybQ|7DA@=}p<_w-y|#@b-!&Cq9PtmZ#=yW!Tx{gdrK<u74=%j)y2kZbwX
z)fc0KnH}$^yxl)RfL%mf`}$IrgljzKu5c=ZuiqBPV9_78zRbzh)!fZ(hP>Rj)6>se
z2p+k0MCxDPKd<Y|I=XM0`ujzFeAUx$Y<u?PKxOY7z3@Dq1ODz|xz}t`8H`i*iHmLi
zP@w+g`RO{@)Qw-hwCwBTtXdZzp1hhPP@aoHe5T<-0om5pO~#BxQ>K<4ym!yVTCL$u
zue5FcV}_sC{R~-G_%7>Te8t?j`R%2pL3a-nYqDOpywJI9o?1)gsq^pr<})}+9{8D(
zp3b9pU1sUha$goso;ilx5|723d!$eOo$L4ZAL~1ohEMmt-zk;I+`;kB_g|0pi4`pc
z3@^0UW1cHsnB)HN;kg}ETYXm+&rw#oFl+MSWnzMh;zStqjOMz!8WfkcbuM0f=y}H7
zANx7)?5JGHzT;ZC?uAKq$tSy4#<M6Y@~v3)s@1_@*@s%AycC5q#yo8@&NF|j3Oj_Y
zVPNR#>3MW(Yu+qIoAY7or(NW=IozdSSZC<5-ZT7_TyQ!Ae`(2sGH-5~_fh{Nxyoe^
z_#fBm4=ws%7qU#1c>^~SkNC$~kBkf$7d(=5XpsEp$fyvxMuQ<HC91gS!5WwE`V3E=
zZ_f<>{+{K$%QAz_vyL;m{dPN?yo2+R<gPu-`k1$DGHRJU+tSNh^gL7Al@x_z{{L*F
zii;BV*X&GT^2p2-zjNnIV)9~H=8xjtD~%iHUSBiQlzB$<{O&;2e}3!Za*v;yI@$hH
zRB`b`0U;(^XUl_g|8gaiaNM??u36J>neD}RNBBzp{7NygXDzR<R~wk91pSbie&R&t
z<9g0W9k4q$ZJzq-AL|wi=8VlE1_sQx*01_%c5hoAhq;vV(s_T3tj=X$Gl)I#=%lEm
zl5*^X$%`wd2OaC3$$Vhi8J``;eBSM^+A5ov7$tE-zaTNuFKDJxo)1ryk@3>F-@A9-
z+;Q;Q8L^{hyL!X-)<(BvU*EO#-e%*z|I7?x(yfb+-AKt?bYt=k@w3wz_}_9ftX;$N
z@M-GG5W(`}S63Hq-X_)*z5U7!Bd06POb1-uZgMI#H!FpNf6vM{U--M~8Mo)$sA9td
zMy_7oTkkmMOxJ6zsFAS^4V{!baiZRdb9sR;#F&+tS7fZ6QOKrlugrXBH`9SNYs6e!
z0vIgrgYt{7uYTTLAqIw=X*!JEXWjf$m)<F!BFR2u`t`O32I+_>zqH?JGXL2VJS<v1
z?`4kA$_o7udFEn(`i1DVrNRzs8n=1Z<R>xxevq*8<Ng*MF%bqmC1x8rx2mco)0<`;
zJu<y>=gvl{=w*)cI(?>3u`*R%eA+DKSz(Nh*qlR$FV>YBNuNw%5dH0RZry3O1>Ooe
zJ-R9H<YndD(hE0+FwB^FvuSH~tY|f#OX`_3Uj$`x^uONP<>uZzU+@2W=a~!!+N)V7
zPSl%p{IQat6&Ke7A=UrK9sOeYvU>L>T$t3i`#Njb&S$3^K1(^opH`c4S5WZbnh(`w
zOuj6N-J+}w-5$|#ax!7-Sfb-U9=&dC^rNHi+9QR7wYC?gad%8vy?NP`W!(nc6$#h$
z3p~Rg$ex~ld-3vgmYRPD)@=7!?>T?t@9nz!{9^Ow85Ab$S~z?5?~AvsjdGW1%#_c*
zzRN4Me5aw|gY*;sf6w4xI9jx;^Zm5By0Q%0#6=DqxhObo-n^poCwEL_WS{Ty%rX7t
z8~=oLv-C5c{@BlX@nTF$%7>{|$5oY>)|&85&~X9<sqW32L6QotOO}5Ylsy|7+%3is
ztbX8@f9=x*mhBDal6JJdX-o)dnAIn>vwhdmqYEufLqE+poT#jG#&coMp{cX9JHGW!
z+g+daJwGjt`_Q2|3)cJRC;E1D6*-1oi<LYO$#g)~&zr%(d+XVhnwXwDcg$8YOqf26
zZTpTLlIOkmPwdOsFL5B*_QI4k2aIPdUMBKPE=tSd2A{L@;uY)P&;I+sI%e_Wi?b#(
zf1L5i_#bB^$BWy^f)AH2J*ZpuD=6hths)y=XLB#V<55^}Pk-+-kpqe%Im*&&zQ$T7
zi(RNZE5);ITT+AlOvjF{S$m}`0t`A<_l66K3#fmeG3|_x<lX&xMg8ipwwA5c{`C2_
zig&wZTU*kTXTD#|O;6g)JDQ|;&Yo}O)s;ry{dbhDWv{BzVPWxEXKs7@cbtiuQ(mmz
zWXEqFEVJ~^J(SdZ5T<KziP@rc_48lc471NVr7Yn#G8R406jfDu@WLTb4>T)BQgM|#
z;{zrop;Pg<%bz^+EeQ`fU>a37Eo0T9MSM4INE|%u{B4KP+J`$iGk!SQUeEJkvoT|s
zv3K6=d5w&7l$8(e*5*Fp!!py7;moSDP4k=O-<*A$`cAyRccG~|`<>Fsr5u|#W&D}1
z<~!y7Obw2+mo7JFhg|7-%<!1$(S#_|Vul%W?>2RCh@UjN|9J7@jFYEk88Sy)h+uH%
zb}v}F(}&^4B+i~bjlXl!u6|(toZNjj@b6af2`@6jm+o%dxpCuz*qut{`vWZ6Iy&?V
ze{XxFn#K`m&cz@uFwvuq;l%zTRz5{V0|WE$A5~HI|MHp4#a`sI{7Oxaf9HAG^_jQm
z0jvF`JA#z|JIgWLdHndGxA$b5zK#O7!b0`7_NUhycE^-Te)N9y^j*HbPD^7etIpm%
z3=FlkOfkE!>0b5qcorWrMSIhxCC3@>*|H?8`l0%9M^G{A<D{S2$Nk>^d#j<*uyL-e
zj*ZQed6UEDww3-XualXvlWE$$Gf{h2h5fgEu+{bJ_1J_(i(@CwTzTWoU(USO*Un1(
zdH!_k!sY1_X=z>k_tjkPYB0n&9CLfh-f-5d>_5|)ANyxW=*s;!Z%k&{ag>?&{_1bL
z_D*fsAYYJp>Rn59>*D$y@}X}-i~I}w`=@g;y?N{V;C+7Ymy(~7tyf-!9AQ7f&oFz^
z<cAyUitdD#m1#3E<s{_#vMw;qd>bXclHo$~-zt;XN%503E~pB~n6WRl`8nC-(xr-y
z{_@E-VNYuRKi(?8(Xin06Snic4u{LRY?xI$+8F+c9{62%HLjeIi@)5hwpM=E?sieT
z_T721#%v+yROU~alBS|^g8vccMHW!RY?N5Ba;IjoyuPVuj4G4E#u+cwu5|J!FjU+<
zpP~`6@|#ZaUF+DmsvKJtJ?|s^qV}h3k80}hIM1CMlzdP~*tXzf(&96Zf4Bb*yc5$C
zQU7y&?&YQ4AAEeK*!cP8x+N*q&diAN;StZwv^iP6FE~P?<?r7YYp2EQ8|gXxvp67a
zp0{XwxkUCgpKE1va+y5t7swaAF5akEaQKPa{I?FdlY-8thV2PCP^Ou%>TjufZ?9#<
z)>DC6JLdPEouryjZ1F-%fBH^))uo)@?>=9*N=;~ykO+gGf=sPpQ1I;Kx$^H`I-dXf
z+UqQXp6*+g_QP%g6Xt5o-ce9_pZ|m2>asV%ZzG?b{-QU#$?U8I!=|raA4<vgE}L@l
zR*SS*#VK9}<GhrFnWv3z%({8%j=q$XQ??)99bq-^`~b7W#E6ZD7?YEeLPAQI6OJ+N
zI(mGuX5_z?B|lU@79D4d+jFDiM@4yo#hK%uW(0JAs^_Dp&-2Bv+S4MiUEs#dyI<{|
zA2XQwT2FLZbLNHKclS9jUR-Bn-<^J_w{zl6UK<Myr@Fe`A!*Ymv^Fp~@LHF>k!YI!
zYtiPZ?6!ObKR<oppF8c0kHxwuR%dVT*7dXJ+-dpx+V()&>GxsRw8Z8$?6kh@yOgW>
ztwT8H<+)|keH~{{h@0G(IPuRr#q&p8Ok(HE>D-woE53E>_6yg{EZ*LD^7`ZrksY4z
zw*Gkea>KXp?JI>hPx8)x&!MHYOHkT7UTxN~B*yP|pZ86fax!OqdeWnwy9YSEg$tHG
z<7!!aDD(HE$+I^kHZOltm|bS(Gk0$Kn*ZOOfAZgu*;46s_zS~(-81|Wp)3E-+qtaI
z!{>`j(Wav0uDg#OEvftAd*Z}{<dZ_uH*TLlY*gE#(a7Y$dwXlPc+lnIgy&C~_}qK8
znB3cv{Oa8N_Ve3vy<*KRcLsjn#re0Ku~h5TuT|E^ee?_`%qw}E^RkCwIYZ3KY4RCW
zc{duCc~4i6OK1B%d&Uc8ty8QgPxfB!vkfj{<6l$b@NVlYz1T@o|EEto=A5yDSx09}
zN$PahHckfh`Yn}f;`^Un3E64-@Q=)&16!XxD!Q7w^6lcqk1y}~CaoXS@Vt#TSYPq!
z@h<s|mKC4B$nLXluo7i$xcl_L3xNkB%VxdSWx9BA-HP?^oxM-zwx0iZZxgHU$&(VY
z6W_IZcxEnp7r#jX)ZaXI?AV6Q+u3KYWw*68Ja+u(iZyR$+BoRA{Vl(Lu)6!v{(bIl
zZWCwTZ2J1TREOcq&2ubys{+c!K1`G?$>+OglWe{rw!q*98`}#Ftw}kzHzZcME!?qF
zqA8H^knPj!q1j%3)1>}SpLD6Eh2@t~q=t~tox-PF{z3c~Zrzu63k%CQeSUiNxpNoh
zT0|?!&UyND>%n8kB<kv}P0H;R*FPu0Fm3yk<dhPY#Cb+c#^-w-&X*=Q>?~3<x~j@}
zFPd@MyP8-D>0$xdw_2awXWLARi`($!lhfxZIuD+nKKo^!D)*#!dlrj#_Db7+{QI4E
z(($*gtqB`%daeCGd*)3he}C_Son6y=E^_&;Zu}UyVDpcA>y&q$6>0c3O_t%Fe2x9N
z>2v3Q6bjzmC@gF{Va^>5Q_l}2A2V~J_wnjXdz1I;;5M^6tJY7S^~d?~e=#w8`|OBF
zNhSOJv762+8w&P{>z%MoPe0+OGF8n}m%IGqqLO2ED^_#g6%{R*pZMqg%}JYYi0t6Z
ziENy?@8;Z@AGKEWN6uFHetd%2?95NoZ0v4tTWFTKNqo`XT7m29zbokVF*$7d5WukG
zz?&NnyN%QHJmjv=wPt_+d#d){33Ki&slL0PfkEuS=CAj5H@@D_oWsn>eN+Bcpk1JZ
z5Z}TTJ3XG&HN0fY+oR3E!&}PIebmYEV9J7mT|Z2=wdYJPwPJX-^?SsAxnF8$ZYbK-
zGx+-c?dV$ctDf7_sj2;n#etQM2SS7;cmFwdQs?2%&tGrsx#|6Bho+^Z-@}In8z#gb
z`5W?3^G(!N@4CZ(<XG}*R-Xu-kiUWV#mWgH&ev5tJLl~vSs59ZDn7Gjd%pYMpPwfc
z8QiZ8?=OA5BjkU-j)w??p22Lh%7q&?FvrF^Gc^4A{Cp}O!}2uYlCJaLs`(kR_az<^
zK6Nl{<HrlD+CS`X`hU{)n6jbZ+MPQE?xr0R*cfqOTdtjl*D6+qE2UQ#F5J!dditsO
z@U7q8ME-bpL$UJD+wJBPCOqI%R(>1TnYgj?g`)i&JKLX&&lVqMyR&AUTm9xYkxO*M
zxNnE&OfO;n{F8abnl}fJ_0F4=oc8+P+P7<5Yr}2LSWnJ(V7Wi{%o2@*x=-g_xclmy
z@l2Q6yR#1n2t8uh7}0a-l3(ljLN5N}KVE3u;^t;#cz*tR;_I;dQqzeOs+|}gFeT^Z
zHI%;I;o-IFa6+{7uJy5#XR#Q}-nA=wN8w|&M~_RloIYsF_+st6-#3<DOkDQlC=a6o
zgUy~-4<(r$gxT3GTG}2Rn`t~L*ShS-qc@Ri41eMe{@-9&pxpB%RlHd2?mphQD5;ul
zc~f(&D>q5?+XyW<vsv+T!eKUl6O%6sw@u^RVsY$PLHvHXQsWdxd5&6!`(lPScP?3C
zrJ_=C;7H3!p<d3`72aM=@5_GPd>Guid_(Eau$}ex3=GNE2UK6(J9hM%uYT(i?FgL*
z3)}yEJZo;+HUDth;q=#GSLRtVHzx2**E3Cg9VTzOZPJ9Dix~<SlXf*`2iAU4*<+U9
zwr}RlL(l8JhN^DM|K7NAWnY<PLC?%0(d+$Z-~Ktq-7r=E^L?I0e-{~Q$jsR&ZSi5{
z@_?UDr%yW0$@wlL<At-cv;4owpXF^tKTf$*EUg#Q@OV|I!M5aAyFdP9*3fx#pikC#
zd-oZ8W@cMZzL>18&h7B~-Hpaun?I#LRMYW2aNq<((d**EZ#iqPyuS6}Fu%d$qQw14
zt#>~Ai_SZAc(wezy@mgFH%Q;t_~x=q>J>{xrjJ^nyY0s#K{EDw^-tv^ndB;2rpDK{
zZn=`SV|Vm{)7~FH#kQPL=VB0F@b-4?#7UQ0Hr3ZQ9$5Z_opY0neO&8t`S?}Krs)bD
zJkKCHpE)4u!?~7O!JE_mGc1$-aqt5B$I^e-i~2b$z65?)7jrPcot@#piH>GoX`7GV
z*H6AsyIVSX+UfZ>W2>L_gnWO$GT79^=S#!Vr3;1p+s;gPm*YHea`NQHrt{l!AEc)^
z6nK|?Uo98SZ{Pbz)6Vm^%*&TGIk(Mbs_y!C|Nprk`_{i-<z8C-^~~M<!hhr#X6c<>
zEB)hFJ;VC54V}%Oo@aH=kkDgkGJNuMt7c8#@n2shggFWxJ~p26SD9OiwSjxW>eZ4$
zO~)<-NAthmy^A3|IOtMmU!P;nttY0x58gUs%P1kvXrtQg#9z+1HN7FVi}kMm`dX>@
zlzPUCGd!NvB}YeB<lSgkC9JM;yX@VU!ylWHD~uj_zIc7|+@-!R-yR*?e*e(>h3zW0
z{pPGVw76d{@X^T$Kc~!i(fRBdV@UXSCI+83Zy$<DcYiu>KfU_gycM<<g<rE<)@*89
ztZaPD@51%=w)gvwUs9hpq59r($@z~iZg5XrlW$Xf*hgljVa?P3A@4XD&sZKjuT?)!
zEOBGQak=QG$H%or?cM$P_x0QK^}Y8`JU`FDbX(tqYG=j=Ok2+`l`=iHdO`Yvii7vp
z?^|_bUF^RL*ROw^KJ_SDQytrs`ek=2Q|B|xlV;#Ps&-+`w;0~=?C?3-Q|*ss-JI<I
z=vV!J?aDp5?d(=(HVJ0#c7A91bbdYG_8%1|xdg6W-MeDNi(}v3PVtRc@#X8y8(UAy
z&#yJxDVFm>zpnApVt2)Ssmz98hA+S73T)c!ylL&T+4&D-Bsq=4Z)R6?A9MK;er^AU
zJG-8X<j1_|b~tIz@NvhZ=UY;YPHR=EovT|jt@=^tQj5YxQpw3(-!-m8t#!Rnq4{U8
zsQf<X6E&AVdL$+a_4g+3`QZMfcij{%X`{&x9|qQZJZk#q%knSX!VCgmOeUX|4taB*
z|M6mnlkR7xFBO{CTPZd_^#s33?Y7**Yi~tuNlRyDs9WLHw09%7p3L;kX`s?>vAf`}
z)A3$rvX(&&w$)7ud48+wbyD>AZV{Sa7uD9tm^Rb=y>7IDn!tj<bGHt#vc46#zQ*n7
zjk&WXB^h?ztCv6h{oT~+{^F(2A7ni2DA50T^zibJJ}h6pOkK?x@kvo&k9b3$j;dwz
zg#h*&HzmD$Kh8O;p3a`|>Y3qVivTB+UZw-AD?a@wl!%N>`usWi<4N^YuDPFIE>Dfv
zbc8MY`l)j=FJy|%(=6BQ`7UDp@7VT+iKdrhm$j&0vuW&+mVEHlFa8ie!xtXjjjx_g
zpZNKlHA91a{14;0tuIyQSOm7-yZ6#D;qlS#gpD^p+&Zzw@y=D#7XAHej-1wCAG9hq
z<sU2S&BU`(={5f<Ss9jT7aaY3e({sV{V8()zwZ}Mj(;Q<lfCx9)nlty_<A*E6bLZ(
z+bDgPo4=&KDLr}0+i9tciu+l*>;v9>c*nKukM{>-uY2y*d;k5C+VeYaos%i!=TEl|
zJiqVuB|pyP;6&wD`7(;dE{qSHl*N?a@BJ?Darga)H=jFw*#AFt@#5r+W5F$l3}x(U
zMEC!%y<%fpG_j**_Dmk5Xitfc7Q!0qY9e1oM@U6KdU%!pvA+0!rSCJQ{{Ft$)Li_&
zT5Zp^eP(+$eYI3ksd%vY{4)0MtnPgZPoCSSv&l35_;6TAMXl<<@#9`Ew@v){eRcfW
zW53^vd+p+Go?pr4E3W@2EO+gd!nt#ue>|Hl_2z%2N?b=ZWBtw_;!plP<d69L>vh7*
zmnZj>ReD=)%G&%P<;dhy<~jxD7v}MAiJ$xT#+&Vp6Xr87^E-9l-P`ut4WXW%9<Qs_
zQ=VT~SYz|q#~|!Yt<>MMXCEwGx^jPG%Na)225z6T+wVKs*!4BI%QbG_t}0hwqsb?8
zV#dcg`uldUm6sPs<risX+bcY{cyn{Z)Bh|AY)#+Jyfn+tt>*rJ>Yun)lvc_+^DSGB
zoDz>eQhk3<>)+Sk4>u$?T#w^EzR>w+(81cfJBwfJtdl)GKh?<Q?_Z~yABl!_Usqo(
z&Jv$lFKu3R=!lEFx}Sk@ldp`-hNAy<G57YzzuIv<-v9Wz*nba-&VCF!<ZTgNBX;($
zF2|j{(eJj#|9R!QXV=Tnh?!>|9&c#06!=;F;8XXE!m^rh%?mZ09Mz#et1}F3ZN=_Y
zG@oQTr=r{2e&&qWo?lrOphWp=YWRfu7Z+@{P7-(;z_4RN$I%mYuXWd07BJ|TeZC}P
zBhh+!dHxAm?i)8PTg>mDIdVIH{oM1@^yDV)XV?1AT{7*&J^eTAo9?l^`z?K7(%j0K
zz3pq+>vn(K{^M!*{wdWy|F2D5;i7KFJ+o70;zYfQ503VGKAlQsIPl^Ghu-`9{X3N1
z7vyJgG5k22f2rVp?YoZ7hv!ztx)}4x_Z`(<zhu$wY6%8VI$XGVPfU=6mF?XAB}=Si
z?9QzDn6o;+v0$FyCHV(UYxS$seti7%_`&@rkFWZE7nsrdhe_ZI<Mn^a)%z=CJZfj2
zY>~cw?yp_ctL65*F7^8v-211Ux?^vqcI@BZ=^x+izPMpi(kaumH@5TVR#rZU4cw%}
zsQ9^o=>Thsu?dHEeEdqOgm2%}ED92M<0>8swY4pqE?xQSrToU)-Tm+M{+da1^C!HO
zZz$$BK6o!=<$8v^LI(41^YT95?%nTtdac-=`Jeu6sr9w>z47;Jv4zY(>6HB&;)A5$
z`PX;3dU+Y^#bmgAi_SlI>9#Z@zwyyp{rJ3NFE5*a_`YBLPVnv%e{S!&$t`VO_2{U0
zFayJ{Wy?D3i&&<AfA3yjE&lDT_pyb}uM_gmPpLa;QNU2$qL^{z{q&#TFW<P_5kLQr
z>A!D3?kAks*={u<hfm=D|AsHu8|oxaUwJB%@``m`W%9f47m|Mc%8{|&#=3rQ8Ea_h
z-pk+QErS^N+I#m_H>=*}IdgVm#TSipw!c=~S<1+HQ6ws)L{U=uaP9oR!iSw+I=tUm
zdvHh8g}!z<tM26Zd;Gz{d@hR$|Gc~qx@8OB1N;AXTM`=soO|O~n7&U{nf!!-f!EU0
z#WCby!+g#^8^jm=;8!r)!p898`5(DA>$o_!t2)-4|6iw5v-!P=oYgM{o}0&R$Zln4
zxNzZaLwes|9{nT#nEdmrm^CY9e<Z#)?)dwFS>oo62lDc&4;~+{Z)RD|Wi#oIZ5yjo
zO6t~x`=6&5JXv38u>DEK(`;=S*`qgp><F_nXRs)-U^BcJ|M;u<x(5f|UptU{yKKjj
zn1l1Dt#uB#!f5kvG6N5H%L>annXAkF9xmLX&0#8WXdC~w1Lv+V^0yh8Do9sLZG8QL
z`9}SH?T+v9_3!`3o%`M>{7LDH-}{DwYM~=)eGCkHX9-`>|1Z<TuIFTPipg#3=hB_w
z+D^G2Uu7rW`26Mjk3aFVA3RNEWccyu{`G<{kA-SJzcu4<xitU&JL@u~7q?3PY$(^?
zHvhlhv(l*=7o0mzZHW8*`1qskarc;$owW=N<Il~v?>}?K=j7vi(SI!pAF<4du}w%`
zzB}}L=erlLG92^E)tQ)_P49|0iM51Y<g9p^-hc4^ZQskjicxtH3P%p^|2NyHVU~hW
zr-6}CB-4_O3+0&qZdVZEOiWB&{OLC@|2?<ZQp=_=w^e^`F<gj<=2T7&w%EC<PUzH$
z4+2^1M3aAJUF|Ov>1@%^KEcGWCPr9WvV5gitK~`#&i=-E^IqN0nwwk0!^?Nza=5Mc
z|5)vl&CA~h&6pLr;?FJLtyd*vWnJ&DjoTWtf72JO9dUIA+XMc-dD-|c`hoeK1D8Y-
zwf37anB3XHR?MA!!*bV(Keu|fPJQt*tDXD0@VUHI@rEmw?v!JA@ao;#Pucywy^B=r
znO7@K)xNr9#kXl`9IS^6zVikA+-iOM#{<)Q4O4q%YnYl+<&?vg9OF^ca*;g1`r!Bb
z`UBH+zaKt-p1<{Ik(&0M=1rT7Z2sL?yrV4k<I|og8{hwY{@}fQL;T-g*R}SS`TFv{
zyT3(n>sMZ_{bla%?0;%z=&w5WPEJBna^)X6v9x6mwr)9eDd;Qrq5qE$^9O{5wJnyf
zU-T)P`M|0R0y2Mp2)DFq2bM%Q#)zkX`Tkw`Y0;{vb^FbXnCkyrPCRnt$cjI=Bqb#)
z{$9PWq@Dgua$)h;FYoSl^mQJ*mmU(|o`3)I`G>3Z_aBjF=X=o0yg&Ho*ZaTz{%2&6
z`LqB1ia)n%YikRNOCA5eb(|V6&CvJfseVRY-l6#W|7V|C|F@st{=n<?d)suQw?F!E
zUHyq%dQu9Dt*z87|0~@_4cr{F&+htMZ+6DlH>B?GRc+^qRX;aHt>a~=x2ut8YirBe
zSy%ADC?z#@<<ncuYLl~9&YC@Ig(}0EHEUYBCoA8`I-zIx{mo_xNy)(5ud5y&Vzscg
zUj6ibYE$RNiBY%aPnp8P&dxq##)^Np3STEpm@;L_w)*e;|GurAF=NJxr@wy5JX5~!
z5Ff95z5emn>x>S%*Ue1LoKjPl-uibp{?Ai=1)<I>MYV^my{n48e7SP1&S{D(;{rYd
z6O)$y{$JN7mX?);-QLQ}!}H+v>($#{uf9D=)%!|WZgzI|)>vtVJ$pj#yIRECykE0;
z4WF8tTGrlu-QBNt*FEpvyLa!cb!XEyU;S0LX=C8u57JIzMyE`Loj4R*UPzo`&|^?k
zR0Lfrq@xpJFEQ^#dTJ`@1V!cqqu!K%GIli*xw*L?K7YPk5?pc$blSM@Y%@g-4Ufyd
z7d5}%ueYBwXU>7AL4oC)3NEM!fXoz-H8kXG+10?Q*dpLm!o%9o0ur`rV{(AVIx{MO
zWIFm5GE4x;xEv3VoWYuqkia0r$A0YCvCH2$S(rk?!VcZMDcRT8CzUbxo3xZvQ-H>l
zTgQ?%UfEP5otToAwrKfs_ULUnjP1_y&ac$Ox-VY8Zl1e);>3wj;Z+w?Yinx_OiZTy
zd~a=J)O6~U*N&Y#51u>c$Gld##i&8b+{UKo>+9=}K_|^@shzGL-`3pBT=w=BYkYkC
zn_FACm6er0-}lh{{^#@g!?$ily|NDv5BD|q*8W&w6A>Aicz0Lnjjh?@Jv}`iu7<~F
z?uv|h|LpAS%m0q8UAy+<IqOyNo2MJtzq-CIwmX0S-?Cf#il3i5c<q{4zuhkl8ylMq
z)!*|vT$FgXOnPC(#bEm4x&433H*eogoIl?__x_I`7G>}6_1gdY*uP@!TG!}k>2>k@
z`_9|__F>k&TKD_g+ru9|Y<RMN-aI*9b5CvCk4J<h<mKJ#>+M~X1e21IKAbT=pRp^_
zYVn>uF|XeLd2q0KR^Fs*m9JJVfAHc(NA~q~zPHr{I6y9_`So)7ij^xF=bv}4s<PVm
z?^ibOmMIVieRz2I!RMbG+}yLb>8q==+uGWKj>ctUFfcYg>|gguc#c(R*1p**g};3H
zqH;IU&CSig#N<lJ<SjvUb#`)fKN4rmoXN;=ul|264?n-MscGn8-OIefv6F=V2Y%oE
zs`kr8_l(?JR|kg!TWU2mH4`>QRQ&mPoYCNQrTw1|hrjIfGihRS;59NeZJj!G>KXor
zZEb7?J7ZQl965fR{p{JZpKrR%oj84ZJ2N}qgA)^#jp}y_UlrhLjo4YV^vTChPfs&4
zsH&>Y%9`Y7S@eX1PtK+z`FLMqK|#RfvlqS6($Y3;+SD{}-n}igyu7?0zI|isJ~}C9
z@%hq4nqNNqpOuo5DtLH^_2gqw?Jxx+qoQk{ckSA>j91Rg*m&`}la@kUt)Oe(Rr}w*
zd9xw=x*mf=M1;hewQCs}A|oR!-fq2K@a09|o4dQim2<C#>FVk-804PKHk++`)BTEb
ze7wBB-A@%AUEPb<ueX1{SIwWl_p8{aPoEO<^Vh$8_OfT)x^<b8|Gp@mo597}kag_&
z=cUKWd;0seMHr%@qy1;kw6d|Wd3$=YhMS6z=UzVH$yp2!mQIhGWcBUC!^5Dn(=-`E
zHg-n72{!gm+9<JY+qPL5lg=5Kn;+kpd|ajfe)W4>7FO1Wr}g(AIjz5c&B19e#k94x
zIaruh=7K`JmC3=hyR*|VDr(lH=Y>0CN=ix+YHDP1%q|C?fByO5n>TA7iM?VA4i0XO
zZ(p!LVaxXItG7E^bsT=!aQNYZWy{<)^&Wrhs3Ue-M&I?y@e?OF_U+sE;>C*#CBY?K
zvu8_3MMp2)cJaB@MG-0H9S*MU?#v8zKOV9(_&ob?W~T9tZMn16W-l#ub9XQN`YQBf
z^2Ugs$?E<}Ha0QMYcIulPt!TrDXgy2f4}Z`Zh?i&n>#y$o7Y~dn>uysj?&lDo*4EY
zclPt+`#bmi=9U(glJat8V`E{4%f=I@Olf(0dwcedR2T6;wt(h)mCt2G#Kab@TE!(_
z|Hn`-W=Dhhy$a^+Yik-OP88&mwQ5nHUnBJT`g-@;T3Z(-!EbMGFMpYqExItEqoaf4
z$M4_D8X6p?rlv36zMaZ)&t)s<A`%r9l>?V938|^6y?F8B!0Pq;v`!WYf3+xoCj&}&
z8#Wl+xOGcORh8Ac{M`{|ewzg^mu1eq9$zmT8XEfGV}(W06Ar(5Hl5}7D%lSnJh)-g
zrbF`oKCr*Jv5}dRlXJzYRZSZ=8kW7kxAtY4u<VhlxBc?n_p2)Tdw6+G?uyL~j*GL)
z{g59JFd-!M$Ls6smF?~2`S|!cdV5<}u6$Wz9{jqrv{X@Bn_E^^wxF!ct)|B2%-OT1
zcXifYy>Owy-|i>N_Po1?lKXAjZrq6QHTQhoc{E8xRCM8{O+rkK45z2-PmiqYy0iPy
zqeq#m*R`~?95{8#>(h=cTSQ!4T?+~e5AG^`owAO}wPP0#cZ<c3>-E759vq4-0*kcO
zm>gb}gUWY~i-sZ$LZBl5g#;G^r=ry5d-wV#P89StZx(PW;R96*y#idV1!ZN&US3`f
zYPE4(v_#PXt3D>MF5a|B=-<D86_0z(P40>~aa_y-DHLmwHqTQ~RAkJ)zV7Jm_xo1A
zd?w)35w@6Ng21A}-rimh503-KdZj;}um3lBTAOl<fazlYNT&|Bj}<m|%J0{9^!6@&
z&@bThjI;KVkdw))v*!1YT(}^Rm6c^+VzLBmmfr%9S%LZceySA}6&-l~d1LW&KMocq
zU-M1@r!8_|KYaT9xq13@aZrj{v`EPYR3uAFUoP3qq3E(Ykiml^QlP1+>BHUf`wx%H
z*B{w@-i~`?#G03Cf=(UR9%bxeY!SG-Wc~X7D_25vqPO{M(ls&?a&>jh$j(0e;DN%K
zGiOY0I5}}#j05@Cr0HmqqMlyft#1tt3@j`xXX=|d6kXZ_#0@~<ja;8XBO_UZK?PL#
zqQwL(TtStu6~1bj=Em?b^l-Gy%3}w)pCfQ{=Zt=4hIYGOUW<FdB8s1%|7V`%7kP?p
T#;e&33=9mOu6{1-oD!M<R=`ai

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_cn.svg b/doc/sf_and_dist/graphs/jacobi_cn.svg
new file mode 100644
index 000000000..9fcd42c0f
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_cn.svg
@@ -0,0 +1,76 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="202.3" x2="453" y2="202.3"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,184.9 L92.6,184.9 M90.6,167.6 L92.6,167.6 M90.6,150.3 L92.6,150.3 M90.6,115.6 L92.6,115.6 M90.6,98.23 L92.6,98.23 M90.6,80.89 L92.6,80.89 M90.6,202.3 L92.6,202.3 M90.6,219.6 L92.6,219.6 M90.6,237 L92.6,237 M90.6,254.3 L92.6,254.3 M90.6,271.7 L92.6,271.7 M90.6,289 L92.6,289 M90.6,306.3 L92.6,306.3 M90.6,323.7 L92.6,323.7 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M291.3,341 L291.3,343 M313.4,341 L313.4,343 M335.5,341 L335.5,343 M379.7,341 L379.7,343 M401.7,341 L401.7,343 M423.8,341 L423.8,343 M247.2,341 L247.2,343 M225.1,341 L225.1,343 M203,341 L203,343 M158.8,341 L158.8,343 M136.8,341 L136.8,343 M114.7,341 L114.7,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,202.3 L92.6,202.3 M87.6,132.9 L92.6,132.9 M87.6,63.55 L92.6,63.55 M87.6,202.3 L92.6,202.3 M87.6,271.7 L92.6,271.7 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M357.6,341 L357.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M180.9,341 L180.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="357.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="180.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="135.3" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="81.6" y="65.95" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="274.1" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cn(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,318.7 L94.37,325.7 L96.13,331.4 L97.9,335.8 L99.67,338.9 L101.4,340.6 L103.2,341 L105,339.9 L106.7,337.5 L108.5,333.8 L110.3,328.7 L112,322.4 L113.8,314.8 L115.6,306.2 L117.3,296.5 L119.1,285.8 L120.9,274.3 L122.6,262.1 L124.4,249.3 L126.2,236.1 L127.9,222.5 L129.7,208.7 L131.5,194.8 L133.2,181 L135,167.4 L136.8,154.2 L138.5,141.4 L140.3,129.3 L142.1,117.9 L143.8,107.3 L145.6,97.69 L147.4,89.12 L149.1,81.67 L150.9,75.43 L152.7,70.45 L154.4,66.8 L156.2,64.49 L158,63.57 L159.7,64.03 L161.5,65.87 L163.3,69.07 L165,73.61 L166.8,79.43 L168.6,86.48 L170.3,94.69 L172.1,104 L173.9,114.2 L175.6,125.4 L177.4,137.3 L179.2,149.8 L180.9,162.9 L182.7,176.4 L184.5,190.1 L186.2,204 L188,217.8 L189.8,231.5 L191.5,244.9 L193.3,257.9 L195.1,270.3 L196.8,282 L198.6,293 L200.4,303 L202.1,312 L203.9,320 L205.7,326.7 L207.4,332.2 L209.2,336.4 L211,339.3 L212.7,340.8 L214.5,340.9 L216.3,339.6 L218,337 L219.8,333 L221.6,327.7 L223.3,321.2 L225.1,313.4 L226.9,304.6 L228.6,294.7 L230.4,283.9 L232.2,272.3 L233.9,260 L235.7,247.1 L237.5,233.8 L239.2,220.2 L241,206.3 L242.7,192.5 L244.5,178.7 L246.3,165.2 L248,152 L249.8,139.4 L251.6,127.3 L253.3,116 L255.1,105.6 L256.9,96.17 L258.6,87.78 L260.4,80.53 L262.2,74.5 L263.9,69.75 L265.7,66.31 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.31 L274.5,69.75 L276.3,74.5 L278.1,80.53 L279.8,87.78 L281.6,96.17 L283.4,105.6 L285.1,116 L286.9,127.3 L288.7,139.4 L290.4,152 L292.2,165.2 L294,178.7 L295.7,192.5 L297.5,206.3 L299.3,220.2 L301,233.8 L302.8,247.1 L304.6,260 L306.3,272.3 L308.1,283.9 L309.9,294.7 L311.6,304.6 L313.4,313.4 L315.2,321.2 L316.9,327.7 L318.7,333 L320.5,337 L322.2,339.6 L324,340.9 L325.8,340.8 L327.5,339.3 L329.3,336.4 L331.1,332.2 L332.8,326.7 L334.6,320 L336.4,312 L338.1,303 L339.9,293 L341.7,282 L343.4,270.3 L345.2,257.9 L347,244.9 L348.7,231.5 L350.5,217.8 L352.3,204 L354,190.1 L355.8,176.4 L357.6,162.9 L359.3,149.8 L361.1,137.3 L362.9,125.4 L364.6,114.2 L366.4,104 L368.2,94.69 L369.9,86.48 L371.7,79.43 L373.5,73.61 L375.2,69.07 L377,65.87 L378.8,64.03 L380.5,63.57 L382.3,64.49 L384.1,66.8 L385.8,70.45 L387.6,75.43 L389.4,81.67 L391.1,89.12 L392.9,97.69 L394.7,107.3 L396.4,117.9 L398.2,129.3 L400,141.4 L401.7,154.2 L403.5,167.4 L405.3,181 L407,194.8 L408.8,208.7 L410.6,222.5 L412.3,236.1 L414.1,249.3 L415.9,262.1 L417.6,274.3 L419.4,285.8 L421.2,296.5 L422.9,306.2 L424.7,314.8 L426.5,322.4 L428.2,328.7 L430,333.8 L431.8,337.5 L433.5,339.9 L435.3,341 L437.1,340.6 L438.8,338.9 L440.6,335.8 L442.4,331.4 L444.1,325.7 L445.9,318.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,340.1 L94.37,337.9 L96.13,334.3 L97.9,329.4 L99.67,323.4 L101.4,316.4 L103.2,308.3 L105,299.5 L106.7,289.9 L108.5,279.7 L110.3,268.9 L112,257.8 L113.8,246.4 L115.6,234.7 L117.3,222.8 L119.1,210.8 L120.9,198.8 L122.6,186.8 L124.4,174.9 L126.2,163.2 L127.9,151.6 L129.7,140.3 L131.5,129.4 L133.2,119 L135,109.1 L136.8,99.92 L138.5,91.52 L140.3,84.03 L142.1,77.55 L143.8,72.21 L145.6,68.08 L147.4,65.25 L149.1,63.77 L150.9,63.68 L152.7,64.96 L154.4,67.61 L156.2,71.55 L158,76.74 L159.7,83.06 L161.5,90.42 L163.3,98.7 L165,107.8 L166.8,117.6 L168.6,127.9 L170.3,138.8 L172.1,150 L173.9,161.5 L175.6,173.3 L177.4,185.2 L179.2,197.2 L180.9,209.2 L182.7,221.1 L184.5,233 L186.2,244.7 L188,256.2 L189.8,267.4 L191.5,278.2 L193.3,288.5 L195.1,298.2 L196.8,307.1 L198.6,315.3 L200.4,322.5 L202.1,328.7 L203.9,333.7 L205.7,337.4 L207.4,339.9 L209.2,341 L211,340.7 L212.7,339 L214.5,336 L216.3,331.7 L218,326.2 L219.8,319.5 L221.6,311.9 L223.3,303.4 L225.1,294.1 L226.9,284.1 L228.6,273.6 L230.4,262.6 L232.2,251.3 L233.9,239.7 L235.7,227.9 L237.5,216 L239.2,204 L241,192 L242.7,180 L244.5,168.2 L246.3,156.5 L248,145.1 L249.8,134.1 L251.6,123.4 L253.3,113.3 L255.1,103.8 L256.9,95.03 L258.6,87.13 L260.4,80.21 L262.2,74.36 L263.9,69.7 L265.7,66.31 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.31 L274.5,69.7 L276.3,74.36 L278.1,80.21 L279.8,87.13 L281.6,95.03 L283.4,103.8 L285.1,113.3 L286.9,123.4 L288.7,134.1 L290.4,145.1 L292.2,156.5 L294,168.2 L295.7,180 L297.5,192 L299.3,204 L301,216 L302.8,227.9 L304.6,239.7 L306.3,251.3 L308.1,262.6 L309.9,273.6 L311.6,284.1 L313.4,294.1 L315.2,303.4 L316.9,311.9 L318.7,319.5 L320.5,326.2 L322.2,331.7 L324,336 L325.8,339 L327.5,340.7 L329.3,341 L331.1,339.9 L332.8,337.4 L334.6,333.7 L336.4,328.7 L338.1,322.5 L339.9,315.3 L341.7,307.1 L343.4,298.2 L345.2,288.5 L347,278.2 L348.7,267.4 L350.5,256.2 L352.3,244.7 L354,233 L355.8,221.1 L357.6,209.2 L359.3,197.2 L361.1,185.2 L362.9,173.3 L364.6,161.5 L366.4,150 L368.2,138.8 L369.9,127.9 L371.7,117.6 L373.5,107.8 L375.2,98.7 L377,90.42 L378.8,83.06 L380.5,76.74 L382.3,71.55 L384.1,67.61 L385.8,64.96 L387.6,63.68 L389.4,63.77 L391.1,65.25 L392.9,68.08 L394.7,72.21 L396.4,77.55 L398.2,84.03 L400,91.52 L401.7,99.92 L403.5,109.1 L405.3,119 L407,129.4 L408.8,140.3 L410.6,151.6 L412.3,163.2 L414.1,174.9 L415.9,186.8 L417.6,198.8 L419.4,210.8 L421.2,222.8 L422.9,234.7 L424.7,246.4 L426.5,257.8 L428.2,268.9 L430,279.7 L431.8,289.9 L433.5,299.5 L435.3,308.3 L437.1,316.4 L438.8,323.4 L440.6,329.4 L442.4,334.3 L444.1,337.9 L445.9,340.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,243.3 L94.37,234 L96.13,224.8 L97.9,215.6 L99.67,206.4 L101.4,197.2 L103.2,188.1 L105,178.9 L106.7,169.6 L108.5,160.4 L110.3,151.2 L112,141.9 L113.8,132.7 L115.6,123.7 L117.3,114.8 L119.1,106.2 L120.9,98.01 L122.6,90.34 L124.4,83.36 L126.2,77.21 L127.9,72.05 L129.7,68.02 L131.5,65.23 L133.2,63.77 L135,63.68 L136.8,64.98 L138.5,67.61 L140.3,71.5 L142.1,76.53 L143.8,82.57 L145.6,89.46 L147.4,97.05 L149.1,105.2 L150.9,113.7 L152.7,122.6 L154.4,131.6 L156.2,140.8 L158,150 L159.7,159.3 L161.5,168.5 L163.3,177.8 L165,187 L166.8,196.1 L168.6,205.3 L170.3,214.5 L172.1,223.7 L173.9,232.9 L175.6,242.1 L177.4,251.4 L179.2,260.6 L180.9,269.8 L182.7,278.9 L184.5,287.8 L186.2,296.5 L188,304.8 L189.8,312.6 L191.5,319.7 L193.3,326.1 L195.1,331.5 L196.8,335.8 L198.6,338.8 L200.4,340.6 L202.1,341 L203.9,340 L205.7,337.7 L207.4,334 L209.2,329.2 L211,323.4 L212.7,316.7 L214.5,309.2 L216.3,301.2 L218,292.7 L219.8,284 L221.6,274.9 L223.3,265.8 L225.1,256.6 L226.9,247.3 L228.6,238.1 L230.4,228.9 L232.2,219.6 L233.9,210.5 L235.7,201.3 L237.5,192.1 L239.2,182.9 L241,173.7 L242.7,164.5 L244.5,155.2 L246.3,146 L248,136.8 L249.8,127.6 L251.6,118.7 L253.3,109.9 L255.1,101.6 L256.9,93.64 L258.6,86.34 L260.4,79.8 L262.2,74.19 L263.9,69.64 L265.7,66.29 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.29 L274.5,69.64 L276.3,74.19 L278.1,79.8 L279.8,86.34 L281.6,93.64 L283.4,101.6 L285.1,109.9 L286.9,118.7 L288.7,127.6 L290.4,136.8 L292.2,146 L294,155.2 L295.7,164.5 L297.5,173.7 L299.3,182.9 L301,192.1 L302.8,201.3 L304.6,210.5 L306.3,219.6 L308.1,228.9 L309.9,238.1 L311.6,247.3 L313.4,256.6 L315.2,265.8 L316.9,274.9 L318.7,284 L320.5,292.7 L322.2,301.2 L324,309.2 L325.8,316.7 L327.5,323.4 L329.3,329.2 L331.1,334 L332.8,337.7 L334.6,340 L336.4,341 L338.1,340.6 L339.9,338.8 L341.7,335.8 L343.4,331.5 L345.2,326.1 L347,319.7 L348.7,312.6 L350.5,304.8 L352.3,296.5 L354,287.8 L355.8,278.9 L357.6,269.8 L359.3,260.6 L361.1,251.4 L362.9,242.1 L364.6,232.9 L366.4,223.7 L368.2,214.5 L369.9,205.3 L371.7,196.1 L373.5,187 L375.2,177.8 L377,168.5 L378.8,159.3 L380.5,150 L382.3,140.8 L384.1,131.6 L385.8,122.6 L387.6,113.7 L389.4,105.2 L391.1,97.05 L392.9,89.46 L394.7,82.57 L396.4,76.53 L398.2,71.5 L400,67.61 L401.7,64.98 L403.5,63.68 L405.3,63.77 L407,65.23 L408.8,68.02 L410.6,72.05 L412.3,77.21 L414.1,83.36 L415.9,90.34 L417.6,98.01 L419.4,106.2 L421.2,114.8 L422.9,123.7 L424.7,132.7 L426.5,141.9 L428.2,151.2 L430,160.4 L431.8,169.6 L433.5,178.9 L435.3,188.1 L437.1,197.2 L438.8,206.4 L440.6,215.6 L442.4,224.8 L444.1,234 L445.9,243.3 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,72.12 L94.37,77.13 L96.13,82.97 L97.9,89.45 L99.67,96.36 L101.4,103.5 L103.2,110.8 L105,118.1 L106.7,125.3 L108.5,132.2 L110.3,139 L112,145.4 L113.8,151.6 L115.6,157.5 L117.3,163.1 L119.1,168.4 L120.9,173.6 L122.6,178.5 L124.4,183.2 L126.2,187.8 L127.9,192.3 L129.7,196.6 L131.5,201 L133.2,205.3 L135,209.7 L136.8,214.1 L138.5,218.6 L140.3,223.3 L142.1,228 L143.8,233 L145.6,238.2 L147.4,243.7 L149.1,249.4 L150.9,255.4 L152.7,261.7 L154.4,268.3 L156.2,275.1 L158,282.2 L159.7,289.4 L161.5,296.7 L163.3,303.9 L165,311 L166.8,317.8 L168.6,324 L170.3,329.6 L172.1,334.2 L173.9,337.7 L175.6,340 L177.4,341 L179.2,340.6 L180.9,338.8 L182.7,335.7 L184.5,331.5 L186.2,326.3 L188,320.4 L189.8,313.8 L191.5,306.8 L193.3,299.6 L195.1,292.3 L196.8,285 L198.6,277.9 L200.4,271 L202.1,264.3 L203.9,257.9 L205.7,251.8 L207.4,246 L209.2,240.4 L211,235.1 L212.7,230 L214.5,225.1 L216.3,220.4 L218,215.9 L219.8,211.4 L221.6,207.1 L223.3,202.7 L225.1,198.4 L226.9,194 L228.6,189.6 L230.4,185 L232.2,180.4 L233.9,175.5 L235.7,170.5 L237.5,165.3 L239.2,159.8 L241,154 L242.7,147.9 L244.5,141.6 L246.3,134.9 L248,128.1 L249.8,121 L251.6,113.7 L253.3,106.4 L255.1,99.21 L256.9,92.17 L258.6,85.49 L260.4,79.37 L262.2,74.01 L263.9,69.58 L265.7,66.28 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.28 L274.5,69.58 L276.3,74.01 L278.1,79.37 L279.8,85.49 L281.6,92.17 L283.4,99.21 L285.1,106.4 L286.9,113.7 L288.7,121 L290.4,128.1 L292.2,134.9 L294,141.6 L295.7,147.9 L297.5,154 L299.3,159.8 L301,165.3 L302.8,170.5 L304.6,175.5 L306.3,180.4 L308.1,185 L309.9,189.6 L311.6,194 L313.4,198.4 L315.2,202.7 L316.9,207.1 L318.7,211.4 L320.5,215.9 L322.2,220.4 L324,225.1 L325.8,230 L327.5,235.1 L329.3,240.4 L331.1,246 L332.8,251.8 L334.6,257.9 L336.4,264.3 L338.1,271 L339.9,277.9 L341.7,285 L343.4,292.3 L345.2,299.6 L347,306.8 L348.7,313.8 L350.5,320.4 L352.3,326.3 L354,331.5 L355.8,335.7 L357.6,338.8 L359.3,340.6 L361.1,341 L362.9,340 L364.6,337.7 L366.4,334.2 L368.2,329.6 L369.9,324 L371.7,317.8 L373.5,311 L375.2,303.9 L377,296.7 L378.8,289.4 L380.5,282.2 L382.3,275.1 L384.1,268.3 L385.8,261.7 L387.6,255.4 L389.4,249.4 L391.1,243.7 L392.9,238.2 L394.7,233 L396.4,228 L398.2,223.3 L400,218.6 L401.7,214.1 L403.5,209.7 L405.3,205.3 L407,201 L408.8,196.6 L410.6,192.3 L412.3,187.8 L414.1,183.2 L415.9,178.5 L417.6,173.6 L419.4,168.4 L421.2,163.1 L422.9,157.5 L424.7,151.6 L426.5,145.4 L428.2,139 L430,132.2 L431.8,125.3 L433.5,118.1 L435.3,110.8 L437.1,103.5 L438.8,96.36 L440.6,89.45 L442.4,82.97 L444.1,77.13 L445.9,72.12 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,202.3 L94.37,202.3 L96.13,202.3 L97.9,202.3 L99.67,202.3 L101.4,202.3 L103.2,202.3 L105,202.3 L106.7,202.3 L108.5,202.3 L110.3,202.3 L112,202.3 L113.8,202.2 L115.6,202.2 L117.3,202.2 L119.1,202.2 L120.9,202.2 L122.6,202.2 L124.4,202.2 L126.2,202.2 L127.9,202.2 L129.7,202.2 L131.5,202.2 L133.2,202.2 L135,202.1 L136.8,202.1 L138.5,202.1 L140.3,202.1 L142.1,202.1 L143.8,202.1 L145.6,202 L147.4,202 L149.1,202 L150.9,201.9 L152.7,201.9 L154.4,201.9 L156.2,201.8 L158,201.8 L159.7,201.7 L161.5,201.7 L163.3,201.6 L165,201.5 L166.8,201.4 L168.6,201.4 L170.3,201.3 L172.1,201.2 L173.9,201 L175.6,200.9 L177.4,200.8 L179.2,200.6 L180.9,200.4 L182.7,200.2 L184.5,200 L186.2,199.8 L188,199.5 L189.8,199.2 L191.5,198.9 L193.3,198.5 L195.1,198.1 L196.8,197.7 L198.6,197.2 L200.4,196.7 L202.1,196.1 L203.9,195.4 L205.7,194.7 L207.4,193.9 L209.2,193 L211,192.1 L212.7,191 L214.5,189.8 L216.3,188.5 L218,187.1 L219.8,185.5 L221.6,183.7 L223.3,181.8 L225.1,179.7 L226.9,177.3 L228.6,174.7 L230.4,171.9 L232.2,168.8 L233.9,165.4 L235.7,161.7 L237.5,157.6 L239.2,153.2 L241,148.5 L242.7,143.3 L244.5,137.8 L246.3,131.9 L248,125.7 L249.8,119.1 L251.6,112.4 L253.3,105.5 L255.1,98.55 L256.9,91.75 L258.6,85.25 L260.4,79.25 L262.2,73.95 L263.9,69.57 L265.7,66.28 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.28 L274.5,69.57 L276.3,73.95 L278.1,79.25 L279.8,85.25 L281.6,91.75 L283.4,98.55 L285.1,105.5 L286.9,112.4 L288.7,119.1 L290.4,125.7 L292.2,131.9 L294,137.8 L295.7,143.3 L297.5,148.5 L299.3,153.2 L301,157.6 L302.8,161.7 L304.6,165.4 L306.3,168.8 L308.1,171.9 L309.9,174.7 L311.6,177.3 L313.4,179.7 L315.2,181.8 L316.9,183.7 L318.7,185.5 L320.5,187.1 L322.2,188.5 L324,189.8 L325.8,191 L327.5,192.1 L329.3,193 L331.1,193.9 L332.8,194.7 L334.6,195.4 L336.4,196.1 L338.1,196.7 L339.9,197.2 L341.7,197.7 L343.4,198.1 L345.2,198.5 L347,198.9 L348.7,199.2 L350.5,199.5 L352.3,199.8 L354,200 L355.8,200.2 L357.6,200.4 L359.3,200.6 L361.1,200.8 L362.9,200.9 L364.6,201 L366.4,201.2 L368.2,201.3 L369.9,201.4 L371.7,201.4 L373.5,201.5 L375.2,201.6 L377,201.7 L378.8,201.7 L380.5,201.8 L382.3,201.8 L384.1,201.9 L385.8,201.9 L387.6,201.9 L389.4,202 L391.1,202 L392.9,202 L394.7,202.1 L396.4,202.1 L398.2,202.1 L400,202.1 L401.7,202.1 L403.5,202.1 L405.3,202.2 L407,202.2 L408.8,202.2 L410.6,202.2 L412.3,202.2 L414.1,202.2 L415.9,202.2 L417.6,202.2 L419.4,202.2 L421.2,202.2 L422.9,202.2 L424.7,202.2 L426.5,202.3 L428.2,202.3 L430,202.3 L431.8,202.3 L433.5,202.3 L435.3,202.3 L437.1,202.3 L438.8,202.3 L440.6,202.3 L442.4,202.3 L444.1,202.3 L445.9,202.3 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic cn</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_cs.png b/doc/sf_and_dist/graphs/jacobi_cs.png
new file mode 100644
index 0000000000000000000000000000000000000000..74f7b0015fe6c707466e1c627df46f071c2321de
GIT binary patch
literal 31985
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@{o}0|I9w5r@cs(s0yBy;Jl_|g~B(v=quUX5$klNlGhok
z8CIRWs<Lgii|}HhUa6k844*fKU4a`HZWP*JE;7;ROWd<P^*@sDomtAkF{iQ8E_>s&
zH=9qF9}t~CXH$R5!!BQ@j*gBFkMtLe2M$F(PDsg6DARRuad8Rh{`84^L($=L;*1wg
zTwplH(*P2+a?~ng1TjLkOE7eHbaa&PFe?ZO3Qp`xWKdC3Qo3XaRoBKi0c7lP0|p^M
zLBW?2Yz|6FN=mYa89ZEET$Uu$SM#b;X|tRIU833(=FitJ(@ed!x7s{xO+@4Ie);Sz
z`S<onYKN_Hh>Du!F;!6TDxd8}ZiPjsK7aqNe|1~U&!R8y?nbv{Y2`mXHMQc;55u%`
zb2y!y4}0~_G)m?2n`6<qv-tU=`2WAcmmYia<jI2c^Yf;@+MRt}Z^!Q4%naLdZ?_$8
z=RbV@Jpa0N>t5N#*L-A6N=h=Q`jVj`!o}d=<;8Vtdp<vdMeQ$>n3x!?t#Os>Vt2P~
z*<w=i;sWEdXU~@Q)&G1t{l}-%`hp@NEpKmc-+w8}#YI(uq4U+m=jZ3I{y%5JgoZtP
zY*f_MyCVYMdU|*qcznEnb;-B2J9bD+oH%jntJ$+>N3Y%0)!ltHovXX6YnAEo`)B7`
ziwg=0?x^^vWL5Si;#Eadl$4x(T~A9(OL$y&#|jo^g+SX+FD@#7o&Wp$`~Jo5{axWc
zy0^Dv3UAu9DIqyIc<o28r9wfOKg)NXc={>pY<6mD>umFUCI%_<yqL9?tCG&mv6L`Q
z<2iHYOjfO~(j{4*1{dBCKR-SpVd21l00wvW<3{@W)6_LJIgMuWgoTBPe$&>`IdXS*
z`NIbfK3v-O|MkPe?FOc%t#jwb&O9z{niaD2=fCMr3s)F0giZHRbN>A7toGIIJ9bEv
zzrWYId2{j9x_|ZQ$;rVh1!4jM8d_RdEG#V@)h35#uNBhN)YQ<^Yg@ZExApH7FV&#n
z;D?VMF)=eYheu8BcqJy!q?na(ZCxz4xVZR?S+fq^y(@cmmT7a0Ui<9X(*J(n|L?Rk
zXsV^2ot<3r@xIo*du`vmd6STv%PTD{?K8`SGkjgl#TV7@@7b2TzbCtF*|HDczO`-L
zYAR)(*RwWydsswtRh8AVGc%c`rKKw>Dh}McCwF$1>EWZ@;@)5XK4|8D@Zdp1?C!GA
z|LuX^Ha0d79z0m^adU{))PjNnhv|B;A3i*E?vXHL5)%{4xVVT_go|}o+1sugHzG>^
zZ`opEVPWy$P%Ae>+?<Q01qA{1Q)5o?adS5}H#3Xr#YCj(&Nk0?TOGDGAuEeZTwGj2
zS{jrH@7H|xovIhOe94l8S65aRl$C*;`{vD?1pyicX=fznSQfk8)wi{km9P7u2=Z!j
zGPAzEK1lQJ+tS|CbS~avukG*<KF=UzYH;!5#fpD_EO(W?<>Ke(Kk>Ba$kC$@zu&Jv
zzWe>Y?kQ75YCfG*mr6c2&$e69xlKV;mG$kdt%o-x9-c61QqzeO9y#~-$!bmIx?lg_
zmI36E7q_?T8yOp4++Chu^5%wMVPT;~!2^b6J~NwMUtj<DwEljb&D;27tsGW{9J+j2
z_}{;O9esVr=318vh={Zpr=MHk+|KuEpQNOuhlj_CZ+ok@YAPx+T3T94<!Vjk;^gE!
zapHu->aeu|At5aC^70YU(T~sD|39*``1yn9&)Z+T$cTuJUVUCAZg&~)%a<<;ii<B>
zcxU9~@H{xWw~LdL)5G6if9t&u4-apw|6dmo6_s>ig5rkFn-6czzFzS2Q|g&{w$jRO
zJq^vxhrR93$JhUD-B<ft$<9trH+tKV1C7iR=g#dtal)gewN+79mv{f)Z_-^|T?Q#9
z1m@V)O3j-$Pr@um;>_8zg-=h3y12O|-Q1K~@%gN|_Et5)&ThsDD;g_*zumsE>T6a+
zL`24x|6i}izqqkc`P!Pu=B3`#o#Nx=4|Jd2ae2AFyO$RiNc89D=c|uTVc8$OJ&%!r
z#qq$Ko0})joY|Sb|F78pKhN#2*2>%0^}M^gJNfReQVILInwk72pdgR0`PlkPXqDH}
zLp_ql8!A7i=|pei+5hiXcJE&qw;qYWhacDP`?V_U-NV!8&maHt^76)-pG6VT(aa1%
z!NG<F4;*546fnNNzW(?mRquqnyuQim{)?iw=XG>+95~i1efrPLsp+Su>E761Z+~lR
zb~`gW-+`MqBWvH>+gly6A%Rgv=%n{^K^8{i^m8sXH8%I^|JQ;O(DZZP-`s4r|M!EL
zq2SAlKv00i#l>}WbzQ1hWUZ;mnSE`|!=(v}ekDEZ@^$iy+vni&)q8*4UlxW#>tc6n
z*{UfhI4~%<xVo;qy)E~)8iT;D(%0WEeQf8G6=L9!wJy{7T;bu-!QdcamNUa`_v+QF
z85}%(eRWOMEG;7q3=9NRggPh8nX@LZ{_|OLR)#~<bfdL?e{AXL;bC-Gx^L0q#aAD*
z@yTc~2pl?m*z{TU%}q-g9Cp<I-{-cwv$K=IK|@b3Y`dzO8W#hLzW#cnZ0o{DEesAH
zK76>4!Oz1Z!oVS}AE#4%=i1t6Rt8X@o7{T)<_!zOp;m73xPQ$n9ZtT#a{G4l<Ihu4
z|Ni>Q#PIOz_4xXwrkx%(mX$vb9TJ_*GLKOutHH>~NI+1qak9F<l9m?N$&)8N{QQn>
zPCw7E$3i*u(Wj@U85-*UJeJp=Yp$im#c*ML{C=bU>073MS<RE3o&Dp-j|ZQgp04=w
zW8<$iH&=J{^{xA$D8SF(FBQ3b)2`CjY%_h@Zrq4i5wa@0%HiqD%ga4{d|Fno*0w5r
z^~I}n>Ye+RMNdvlzh;tgK>?Ht_W%2(eXr)Tug^Ri$=uu9Lg)LcE&A2W-zZ>eu-tEM
z)AZ@$Z2WRPrrFmXyt=x2g4fcFi;G-m`cIyglNq#0v&i+`y}jHE{-~GCoij&as@KOC
z7nMcC#KLx^sjI6qIK;%nEIq!*2UPn1S@qg`s?kiIZQHhKXlXemB|XwU8~Vw5b*Dh|
z)SWT0u^(S9pMU7Y2@YwqoQC=H<)0K;HZ?VED1RTv(e&ZeSAoF02@EP(4)5;o@4vUV
zT3J_@SHAX(;H1fuCr+5q&@Hb2=)^?j4`09Pn!5SFKib-G%Es{5rhQsdxtbIl)Fy|%
z<Ox67ET@`(J7dMBO`8;^dd2@No|f}DXzGO6;Nsd32ibR&zn8Q7@qn3yg~dT@>Z30&
zFIW8idR<UJ0B-lH<z7yg?>ArDn0!1SB&21cvO6f#Pu(@=)|yCT27Ni1ikZuNXEQY%
zD^sig{^X=EM-u}-f4|mS*Y6)5I`>9NEoy0DNl8sTc=jx>o15FxzUkX-{Ug2V{Jy`x
zU;lL1D&y(R&CGUxzXZFuxG0#KiY6u|7L=5LO1pw@Z*GRK>+Hyq2i5VRpTZ{WkKd)c
z^ZU9z3ZXGEF{{@4&NgF++rz(ok9UP?db`)Wpu3yX{bv^c{c_n~>aW)0L#^C9>i^rt
z#KxY!E3!+GgOii7At?Q%j;=1_o*ns{H_e$lH!(T6`NxlnKi_WWr+y1u8It<1?_c=I
z_y61F>l_>%9cR{h)%{P+J(--4&~S0Fd-9tb8yOme)%`+V84FC@0czMZ{<pRMel<K^
z(acPYtCi{Ay?d{|O)@Tt-kx{#@^b&HZ~NtJ4@u|mX*}G{KYdp9p%%^$-@YB|l{Pmh
ze;3p1-8ggR%!sX7qR-CF<!0dE;c=O7SNq|?L1vwZ4Gzi)E-o$!Ute9laQ*u6M@PF)
z|B<<P@uJlI`+KX!FE96JXV8h>wkF8F`&8AxKb5WVQ#swQPMkMy-NwRg3LG~!CbNgF
zi{W&3cCPvJ@wn7qZ>E}zj1{|lmj+FhKIT>P?PfYdgZcd$;p^*SFI$v-dlOmm_Liup
zr>Fkf@(T+bIXE~Ra&mN*`ORImaerc7p5DHn&!kz{*_kUoT1(m2?K!5+>HX{N&CTo#
z7xvZup1#i0C92`}0f9_=XJ_Ywmo5cmTw60UAuCIZ0aPSyD1PqOTPG<g+0@?NUbT91
z+Sys0=gysDVmNr{kW)cnp&$dta{u|)B*Y~pH7zVGI2c&Gy}cDRG(2A1*}1uD_hj>X
z70!3RKRY}7Rb@<UZ0p0r?c8;Bbxrf;%~P1_)oPl3ZOW?sDbf-QO|xguzOcJIe_`(J
zZB6_3?PG9|FidJ$5VX?d*p=(K310hTWMx~o<=*BJ6BA=%aEy<Szp*7Vc;&48`}@}Z
zvoy)N;_>3j%E<}Y*{lD_PTkJi<F!=iSf8vmgFuSW%m;7Z>VA27*}b5+IQY7NynOu1
z`M1x`HoyA#NzqOL0RaUT78Z_Y&z><cER5e@*QCI4=uj*7)%x#u?%r)(=-kf5$jJC=
z|K!DPy;@(ZRg~Ty%1!8aH8E~)m7<y&+sBU|3rb2{USC`L@!#+F(|28o+O+e-ot?#n
ze|{9+*;&la$HzCrw%SZgH>zd*zF%C=&&}2TD$q24zI@*OeZA-He)BB%pASk<3RArv
zK7QQ1(78S7(h|>C`&9GSSN#9`z3|tU%s02U^IyAm?Zv&l)?)f`J$ZL`O<i^W{(X7h
zStbWhOjO>OdRlCbZFSh+WjzlbBz%=Tw*T{|Pfh^=0y46)+JB2DolN22;#w6F9~>O~
zb$)G4&4jsg*Y1;vUX*;iZ^PEDq5G#Uc1cK3`1I-1sXG}rj~->^7SlPvZ~v!(onP+2
zsZ(5ke|<gN#L9iDhGTi=<z*Iie=I<bm~Ec_=wLH@L3w$&{l>Qs9yBaipz!tPT_K@P
z7VGkNM?hJoSK3@jO^q%6+#JWp$9fIx{#1Yp>Tln^P5l*Vl7COe(9keqa~f}-ynWw{
z84@Dm;)^pcFOx9I5Lo6jlZj!5eZAeAw{Hs{9ALb&yPTh$Po`n%Qq?_s_Zntj)A5;M
zurO%0zwpE#D%{~YLjP>@g?e~*R$B);D{(M!adT(a?w)+;(4nli%;9$nZ)s_2a+Z~q
zefae0&|K^CBYMmIIGPR|a1S~E<eB(`$NJkp$~i1*^HQ34<z!s>Ro+5g%|9=-+Uyto
z>PG8U+OasfgfQpi=Kj<&QCekQ!A84Y=a(aT3$}@hh$yJ5vvajBx?<=kQ1JeqEk_fB
zzP`SP$|S9`u^}NnSH7H?r8Tvqqhv<w9Uit{y#MB>UJ~N{mw)Tg(eA?6*L2_9-tNEH
z*3M4u@9*#KH8nP0zJ5(iOKWp(=R0`$^5#p$_TC|nx+lz?@baazfBgPs-s(z9vPP*_
z7)-uq#4I%woW7{w<*&0*t2$myn%QZ%tiO8gxog=Q7(X1BuRn4-e}C_hBQ89WMoX@I
z?6>>H@$TKb9c6E&RD?Lw&dg}se!ot-olkbvC9C$b{O0N9(OW)quUUDiv%{lZL{vPy
zIwz(^Xi1P}O|<#ygIz1uscK#pDE*x{ciqhd<_8^u$`|(6*RP4%%60ML#if1kZ*FF{
z|NCX~uTAfJB#keu3|3D`OFMMu&K|F9NlB@MpSy#zm*goaUDDMyf8&zn7Pj?xbo42~
z2d{&hMFV4Ze}3ROm;C_SZ-I`+Mn(}X)}EdoFWF$NsV7dHxUl2S?IoVVBBG)XZ*ER6
zjZ_m96bzi3y@7FqlBcI914D9ha_Q`uGbJ0uAA(|fg<|%G=?&UJpIi#+>h|r@H8&S$
zP?&!Dv~2mSE1EKvMJ|79-NN{Srh0A-Q3aXw_QFYqjP!JNW@cua>Tf*n-o0aJSnfZc
zi9tqI_OxvIzdx00Vs-{CK6~JRfKcbEZ(XWNN=mB|tt1(i25GYK$#lf-E?by=eH}x?
z{Q7^AvAaqdw{9)n`M9R0MnFbp%|AP9b^eF-e;92gzcZ;QDJ}Z7_#oQ>=XSn_xAXTO
zeS3TR#A(yo5)Ze53bYxf*<uU{FE1^9ad|oayE{9XYin!g*w@Q}n%k|#d{QPH&1}3u
z_42=U1o!^_(#m4P3>r82>fX%Tkb8UE(LI%)O>WJZGv`Wu-sNSyixw>^`1K`IL|j~1
zMTO<uxpP;eydA!NF940Wtjgv!W3aNe-fwc@=Iz_bS5^eB-!n}PJZ5uM*=i@RPw(VU
zLI#3@f>-5v8cZAg8HEJ}18om6L@=ia#WAUYe9_FffsKPn;P;nFH&O)z1qDO7m=k&@
zJh=9Dagw+rXrxG!r@_=g^@PCuBG)%YpwT3)R>lo#D^gDA)hU#Tf<}v`f(#6qu;7A$
zCqe}qM-z`w@IL+-9UUuN%F4{@{(N*-QN4PPbJCqVccNzRUYN|VhLP!ug5i1L-8@Q4
zN^2)hnbNW``M8pr+A_E2x*8e>wq#yTNKIumHa6apcUS7+!-uB3+Vm0_)-X0Hu<Gm(
zR}d5o%$;ppZC3a5sd!6E%Y#QpyI<Vestt<C6)QA0dan+bV90Jz@K|W{{I)|!M@QVV
zgU##}9~M;c`z>3xEa`ZkY{bSSR<}NxPCi+y2eb3{H7;MS?&Rc@wc}D-FDO)+<hsrr
zUDwpn;jw#d{C+vzs4Wg9B_&&r&9^S+tE{Yiac}SLUA{^a7gT?LXHoa3f;V)fG^iL+
z6i}%;VJy0vOG!!T?bgcAX=mo!%U6GUb1-}T-eq~;zkYQsDk|Ffcvs2Grn%PTObkN8
z!i)@je0);1Z{EJ0IAKBncc^&`PlKuBgoOd}9-g%f+TQ#dS1T$hUD8^(aAC#kwc9sT
zf6wdvz|OEbe7##;UER*)wQJX2t@rcvWMr5zD{Ee<p`oE;RFo8pV}py*%7dq*_1F$b
zDKHqEVbA+hDsY$ic~>l-py0%79NgT_9v&Rm)<%bG{b6+Im$TKfo!;8Y+8};=|BM+k
zR@^QwE>6tLJNF@+m8aqAlzH>|R)^~;+rK|5=hAlbz~&>}O5v_9E=yv+y}jN3?d|Qy
z`~UydZ{wHeb9Z;|eQaC(EoA;p?e6*W=l^2lx3;!sa40G=iiwH2Qai<K=`V>;KIR0|
z*xhBko6~*Wv$CWZ9Q3(QXzbB03UzUDxt03)+1U@@zq=<SDE#{Nw)^sO|HGFq1=ZHP
zyR-AeY3+Lb*y`%)uk)=-UNFq`X){hgmvCoC;j3@O&(9q^e|~+Lodfexh6rCrM@I|s
zO3A&yzpyfRTw0=GP@x7f{pgV+EYqe<`|<bt{j1gAWbNx>YUS^5NIa}%JALzJV>Vu?
z7T0dEgST%>&zm>z#->zmz1UqXS67E$zviAXL4qN>Ln~5Vs5@liX$2*vRa+)1e^=IC
zy&x*N{&#N5)L+(?mY{JGcLxWCHh%fOW_JEV2M#Pa^*ZnNHeO}-K9}8PZxuM0e0+Tc
zg@l?GELfm*e(7njnMY-+d_e=JEB;BCuVdxn%6je_mY0_&z~Z?0?CI05r*6;QxMhn=
zMTNzsOP4<U`B_|1S?Q=YdGDn;yE+&*w0UfnUAQT%E0#@AFmP$F#6#6G&a2A;G!_JC
z9MM~R@6l|Btd5;m*jc$AK9vOx?7AFdh;W{@i^px9Wx$$M_x6f_@^NV^<A$~$Kl@wO
zaO^0`-F{;!xI6%vE+O&iunO~z&p#F*1le9L^_md&V>-0h=wRHSrkSc?)GH27_=~s<
z8LllzTB@khr2`HqrBwpV3A{p=bQoVdAqg0rDR<tu)C*c}9ASuP&hfQY?w>tLSWs}{
zv}A@gj=43*799`>Sawf%w}_IG(xM`e!OL`S9kh_%QKB01CJ0m}ojS@8ak%GF<MNg1
zNA#LIIyzQ>a*)p?C09AQPEeo-2JQsq&4qzSr5%!{YLrQWJpA;L<N>L$IVr3+o`OS8
zFmPuD+lE>5Y$}^%t?OOV+-AA$4$R|za?@6Lr4}eRF9^}vm~l}Fl%eC|;!Lf|0|NyY
zEnfWb&(Go?zkVIMb!%79V<BPTiIXP>uey8S0E3^OpJ~+MZI2}nWO;dd9&9a6pE!T@
zPw|s?>okhiGB7rQhNJ~M^^J{%XPf07+MI4$9rWbnWc3dpKRWI%dkY#!zH#doxbrCW
z`+WUB;dk%eE#3F)%gf-!rq|ec8m?Yh<||#ZSCPf++pPb`FD$-p;t_J->+IdGt9m**
zRy>?#k}1^F(=%bhgoZ6!Oy1ntDeOI6@90EjcP&#p4Gj+S{Cih^SXF#T&<$T(Tfw=b
zO;S?&po!d$x@`7a+az?$EL~h&q86`M!Le}R!VO!u9({1Id9}^IgU#$e9{1aSIIX|`
zz_n{)44{$4oEsY$@7I2pW#f_faLLlg*Z1O{%FkNs?_MxqxW*K@NJMgn9yq|GoR<bA
zJ~{$QfCo-aR=@hzf1ZtFVPWCU$34BhiTU~b3_A)Rv#~fj9Pg7g{q^JL&&2ol_HGR-
zcRtDx!QCayqp;CW2vS)na4>;7TYUAtvrGczUtd_rJZaLY|K^+1&(GuF=Vxb7QBh%F
zShHr0$uA8NE)}(~Jnn6a-TR%iraI|OKYaQ$_vZBT$Ch|bUiG8%l|9>msDL>s%(n4%
zoIWltDjZB{XJ@rOKHfi_tNuW@aYIwUzvjtCGkyL(U$aJsL4V$@zt+sm%qi*V&H^kR
zDwB$y&$295Tjo2Pt<|Y<$r6<}H#Ra)R`+jnQF1IOC@8gy+Y54h&*vzm<KI?-^Gavl
z#YL_b<?m$7^6o@{3f{UpyAZ9=osYkM{km}ddVYot8#gjCq@<@GzH=w$uDZ3gG-wdL
z&7MKRqF}+X?}yv@+xPFccXD<v)noXi`5@}Tk)NecG#ZjZ_klBKr&oNu{N-i7hppf5
zX*NzjH^u7R%a@$q-lvQ9xA90WdKX=!|KRfSS?ZCG9zD8pe3g^Z#08a~pLKM1ul{u7
zS6@0qw&QoX$%Q)$*v`e@?rHGbd{nQ!qr<~QzW$FP6EpL~i4z+SHnTr|a&mIU?QLs+
zRg{#JwDLDfNJ*{wFC!qpU~FtGV^<@g8?}XjK}1YU$;L)T*{vtw`{|P>5B~f6`{BEH
zeSUMT7%K{w1u9L<h_O3&{=B=33(KFsf3x3wz9!Dou=T)!0C}~K2j;3*OEPqJcs%!9
z8r0I(mh|Dl!57!p%b%NLxwy{S<7AoMR8Y%$rg3`G$w{ggE?;h*K3#lU{{6lsOH|Ix
zFm%4Fuc^tIe7w)KpkRX)!@d3W@_Vbk9{Ta|@x^_$)gmGy3741ocJ%jyhBLFiF<)oq
zY1r!W%co1{u?Dzs(z?!PZ!eOP5|aI9O7wOuo4k~imIVtGK+`(<daUp7?iLST=5tVe
zeofPa2@`_&i$jjB3SF%*{q)A%+h#|OA7321yUe2W)s$nepLt#T_q(qC+_`fS)@3@N
z8Kt+kw;w)phDX+_<iNGH(WOQ44r~Xaf<&^}W@fJfr;n+tznkB8(9l{nb*HS1jLEm(
z%yBt~WW>b2d42X$5z>j<Bhf9cueZH_@7~&#TXl7GKKy(>fB&UhyqwGlx)U{KJ6wGV
zHRtrf>)~&NJXC79c1+u$<)(DH&7TQWtbR*mSfl!veIN5)rw3<_ZcUo*1e&#LWZW=K
zVz$KLFO~(bZ?3-k+5yz~yDY(wJ@G>bKkKLJr0JmM;F3nh4Pv798(SXCQ3dB|7b%bu
z$1rITt7-r1oI$NpLj#6ui>}SvJRy~FN&3;QST4{Mq7-w2?kg!1nKa1*^6B=1;IdrF
zl<h!PS6A1eKb6H3=Salo$*&AyI&8r?@0tAC!>2&yy4Ep<2;ZWeGP--C4<5L%;!vII
zcV7hy`_+qAfn?+Q7&pv{iH$WZy;X8TS4aEJ@~-Sgr|XBTR&{lBbi8;f!H_+({PE5c
zo7jwsekgDV3JPYjvmJ=KmVSU`#&QOC|9XWoO;A0+Ai<D5H$<!Pp0egV?uU@@U}<37
z;3sltGlP_RH@E^3WMDgBmAK%G^E~g3;CK>bWcYGK&q18!m+n!=%Zod_E!fk4>m^Nh
zc5w-LJ;h5EGy?JS^Yg=}Pp@`+uBWBtR8nFx&%T~7K0ZDoI(mPJPg<JV6tC2s$M4>`
z!@$7G%3ASl&6~HkK{GQ+NkMC8ZRI`BaIJCMzJC*rGe4~V7Y(lIUb&>DshQ>83dx(X
zYMr|OyaUINvxBByUR+$9n4R67dV1R4l9-GPjXQVmp8l()Q?oHO+Q-LdXDy$MMZn_u
zu0A%*5$-L~zdW{E=!2v0>#Zf8lM_->T3T9IZrr$`prga{_;`Q&`t|y3JQ4x#b`(B7
zwlMwtyrs9c=iF?XFhSr%ic#;k4I2!$<lT*0eD>zeooRM0VhIdulv~Sf6{QQk!4<hn
za7akYg$n_o%Im{}gQ0T&9~@-<^YOU+kEhe)6SA|p89)<=W;r(+-tYUp?hwNYa6`r9
zmXWdX$G_k2Cm(ELo#17v-?eMku0@rfpM|d5xDRB-+PUJ2m(rMmjNc!)v}fgwrvie4
zS2d@4wRQ@tD=8^4sr%0h*=}F?iRI|gr}i3|IXOJl)zu6KdZo=3IGC);-mJKI{QP<T
z>hJH?7Wu9YTifKKbkO?!p5Uh&zskO6T%%mu-qZfbvOpne8@L#~s_7_TQ2HvQ^hfrk
zC7r(_+WBO)_L%2`+L`+}IXM{^w6(Q+e~NOk3JD9Z4hgQQv9bIArx=twmn~biw2z&I
z#UVakzE|4(*pri!KmPdmSnKTiw-sy~_&B$JnW*->wqb$X+}p6V04^>|tXUintcl!Q
z@aM<Jpojbwg=_%=Ek(!w|Gl>dRP8i0Ha5D+BiB1#SGT5|6tb|eNci>TrPNzLKR*s$
z-qy*Jg;^XAe0_a=W7btI(3DO1x|qg|8w-~{yIy7`&G7m2=ZUjtN3V+2n?8LP|AJ*A
z_dYh2xcIC+<LlzGq!*N6i=UrMe0;2T=^^<KkM1W=^$LAgQCnO4;`M80hMb%n28NqA
zZyK1JhkrkL?p)i{si8{`$NTv3Y|Fdb^?v{VINNegYinzt83vAjYuCr^y|5|On@7Tc
zVY*(d)Aqc(T3g$;UB2mkAinOWs*bL%ckR(*$FAL)l{?4YX&Uc>Gdm))vjqeNGlgqw
zYkg*$@xI^lneW^j%ivc#mM>4A`Co2&4X>n;%iZly;tnkLpPzL`P+WYuU6>@dxL!+t
zKmV~l+31!3bfdS0tiK%a;*F#OXmt3<`~CmdT};c!h{%5ZRnADve16~IMrmWi%m*u@
zqCvG<G-$9FG>q)##s-?Y0L^OU-rn}=@x_Z5MeSHVeXpO+%*2$CmezK-oqw@ww-`gi
zp+inB?d{1&Is{+USz20xX1wm)y?b$GuzK%LzqwYe&FuW335L{phG$NkXo%6fo}qn`
z>+P+rs}HGP&$E(cSQ@0+)6?^+<m{r=ZYK)5)?7C2?C3b6GSy2^N~-H%GyCHB{dE?_
z&w75nRZzXXGo)?iOv$u!b2?SMr#blh^T)---Pl)aJ!#S;gXCj8rTdpGQR$Jj7CU(G
zpcG?(0E<q<1_nn*#~1ha*U!v8GsBQMGcyx3^$MCac|N~B>FuqpGb{>|ns14@Wiuzl
z#mSwUZ{M%(KhI%h2&iFn@+2o{*rT=8wRa6@dZy;b!}b6Tkr$Viax*b8Wu@Hf@_1L~
zoVWhIq62H^ySPSmB_-VlyDo^n-1+jV)a-3~YY#nkb93Y1;tG1dclrAD{d=pwC!Lz2
z`QyoCe*qz(pjU}~r$B@EPl_x-ODBH(sMwNyoo~6{+)EXAV@}@sFMUHVejkspu<)9w
zt*h?*RQH+Dz$<O`;Pv|bZdqAcHnz4Kb8Z^#`TOm5=(^C^nXwFe>i$|y(~s|SZs$`p
zHy3~Q>{&rkkyBBT(G)M$FJHb~SQ~A==l{RoFD@_l-+KMyr%#6(7?~9&dI-qM_JU?g
zXPD(m?fdblTk4O=(q5U5vWL2)9$uNc^u@h@_FH#}2?_?fDv7x{s80FMaBOu!LBWL^
z@A(-({WcsmG2?;j*SDYfwqM#LLx7D}>Wi1@HTEcB25v5{4G9OCYQA0#2aQhb`}Inj
zN7BgU@s)zGFtI*a>$dm%|I2}fe6!c@ZOgsA?ck+Ln@+v%l`wRAT-Rurd@SL@0>_AL
zIg)42oH->UEGpW1db<AV{o%_}6|^^J{eOPt#97I<=Sw=y{b##-kio;n<x%0rBEj7(
zLY>!G4uFOU6B84Eyj(utpy<g7qu(=T&P@FA;h}_GjRh#?>;HY8FJYc1(<fv3>D24(
zSy#E56ch{%H{M~WcyU3o=EFgDsa!U;(E1FO-(A`~@%15djX-VpxS7{j9K^-NUEJIb
zUA?+B=&yD8yB=<Fy^!CN-nMd!g9Z%03OghwCT`fgxq0^N=vGrUR@RmK&+BWrl=xiT
zUXuBG57YGAe~m3$JZ@-P?X6(|4c_ryn#Ev|er}FdzoEG~s9CmZ>%A6E;ed#Uj&E;o
zJFg6R^y};E8(Xu(TW34;OPl*Wo@%o3ywJtn{`a-k-_8G#acA#Oewm)xO)K{<UL9%=
zGO;w%mtjrz^>wk%E-ozdY$}<&y}eo3*bW^$xbWPy^LE+2kL<R;%CQCYDTShh86H1=
zys_x17igYy=FFKl_Se_%tc{J0HLU#fBs}W;nKL}hY&;c9E#q2emvFwb+}nHPO!o%k
z@4{>OKntU6ql6izda0V_-RVd?-1hM2=jS)J<wozU{rl%noFzk7?w2P!BkDirzNt17
zyj=C!2ehc_s_a_MhP6>!o#Nu={rYW~e5@nF_w8hlhBwA$8d3$};M(5f_=ivtrB4PC
zT{-Nc^ECat!ELFR0&6Xqf9&^)d-vzd%U}^v(M*}*l9D4A7CO7GTJx-jXI}4D^LvLH
zw{Xr76wwBE<CZ9IF=Eh~>IIs#+Ma*E%|%J`>$(FC4GnC945~s3e`jd({QJql#NweK
zxEs9Ci!rK_v*Piw-j43>!!wQ3142St_Uy6gUH|xae|KzB@5|TXY%5uQJicWOX)IYe
zX)`Byd2v~lyl7Y#yE|-$VX^atjkD!b(!UDo-qrxOvOsQ#Eq!^36|}BLfg@>pkUH0T
z9!IzCnv|#ZLg4n`CB`U8hIYsZ(wjRwgWm+bIx;)|eZwO?fwGOS)=yOi4cKa}<!t!;
z>}>PIiGn>nJqbxkpd}>9kB)S{+P1&`>$|(rZ;G;~tlTLW^lhi|(zmf9+&{rhG8f)C
z*KAmAik^6w<loy9R4Xeho4s?^uJ2X*?-$rCm;83T=g0>?_9LLqPKT7iTFwSWMn(<}
z4uRb~7q{eG7x}$y#^Z|(&S39;IrZq#qYJCU^;_E7K$AMAR^Q*=-v04+{(exzgH~^}
z@klb+?mgu?>+|#T$~HDKKY#uNW&U5^->)yUQB`IA{r$auanAR5cOO1`_HEVEY}U1$
z4XHazUyCUzDSdcz)7Zk=dU5gdb05Ba6WhHe>T&1#4;PYzl-}#OE??#i?vJgw#l_8C
z`1@P#lP6EEyx8;b;X?_l5>TV>;j?FLywYX|?%$W+|K}5TPj9cbjCKA!n>De!#bm8Y
z8oIl=!`4Q%3M#uLTwfRa%5LMvjWcX2jn=GLvta%D^@eqqm-+HEZ1ogiIWx<YTTxL_
zfQ9kcv12FBo^5qeItW@hQup^4+fLgvD^?!-@&5c}ft&w?OAZBXJPjJ2w94Q6RSYzG
zwqb(-gT9~G&tJciuCI%oVU+5%^D$_UaBKGUNA2=;2X+)bW&mY+4lXWGnQTz_$ffsR
zJHNc!a=*D*@0&Y(w1cm#i`~5;^Rn8W@As-ZIy)W9%FN!~+uL3G`dZ@WXJ;e!R&BkZ
zdQIxFb@#;A0WI3!rQfBiC@I~YGGRi)g9iyMEiED0f1aM6UikT$@0nSq-gmF<sVx5T
z>MFN&*_#ywZw@xICnhE~PE>YZb(@Kq`QrBc_+I0NT~6BP8RB-8aDp0bn^I3-Ssrg|
zYipQ(PG*i}G28C)_s0&ka=WhERCXrjhu}52U;O8`M6`U1PypvJQ>T?7i^|{M1Faj9
z&fl{zkDr^{IWI47=VKXJ*^BGr?HLaI{r#Ph!OqT3sy1qCR_lce7r3sUKXs~U^5o!^
z*H4>eUSd)Ao1<~nUQ3J1)z!72prB#*?&{{<pH@s|+~7G`Ej6y1y#Z9V9OkzdS*Ydf
z>gsypgh#vA(p48Lmj-dRXn&q?Ih}W%{ZFo3sr{jgKMM;AUfsH7i^-Rlm)Xn8$}B2A
zEI78e>h|`0cP}rmoyoPewO1Jp3=IWAGb*OPX3U<gtf;u~kd#&Fs}|epZwf|6L60x3
zb5ROB|GOMCdH&(iHWPk+{+wG|RyyW7FQ3X-aAif{j~|cw3;+Hq-I96P?eUGfyUQ;w
zbY`EZ_4|LHynP=dGuwd!2Ly6!{$`iF+ioA#dj5M|=j6Hf9Hl|4Mg#v&oj9?v?(Z*9
zeHZeBIqpt&c;wNeM;YQ;w(Xznp%Sn%M1W=Cm5oB1)6O2cx3~J@-s*CYSK8XzKx0Hn
z$;l62zFhh4`kF{%o61iteSLiaD?>WEx(>~;EdKE8_4>#E{{G&uapTI8y|;X{nIBwT
z9iEtx0V<mpMs7}%Iu2@RSX*0vO}=esXSe8%FsQh<>GO7YZ)f`d8{bSHrtTa16K;Oj
z{qym9$d`<*OOIU#jrDS0UgqoU<isSV8x`^_c$a&hjALEhPkqM?TerGiUl+^BP*zsP
z5EpYUR72#IU1VhBhOJw5&HpeqEL^Av>iO@j{{HCFQf~uO)1z;0ZvOc5`TXpdv&Lp-
zZj0S|85oRa^1Qvh{kZx4n&z^%w-k+xgqqoSSKZ=w@XkzSFflODDEB`Qx3?;@CO<7L
zOkDNq&X=E`KX}~x{_(99YdM6>9JCB8ekv#_Dd`%gosj@7Fg<wiASgB7*;#Dbrysvh
z#%t-OJ0Ji3`}c|=Lg-B1-CeBp|Nqy2eS2=M^{Zsji<d7SesOWJVbzxm28XOH&}ip|
zqNk_0j?bJigMopIiz{xITkXQBj2qI=&wFum^YR<19qXE(#@*3=)4q2)v%#hBi@^P{
z(3>9~9u^c4VObi~S^4=HXl=t|#R;3!&xcj5(~I4;AaJo82QP0Z`+*}zTx9I)Vjll&
z04*l`@v!~Hot?%_&CRFhXj@xLUtZ?hymP0en(wS7dHp>-E&cudR$mwoY`<T}t*oqE
z^6t*gOIx$7*YY%cIrO0Z%hCP!${pVwpFUw$vFJ3lw@36kJ36E${V8E^`g%-CEAHO&
z{AXupw?BE3;xp5TRZL7w!YIXK>hvimQ+~YJeBL1Qk_u?H5Y)2XUvDoXD{EN!DW!D(
znKM2)x3+LrR#r+e7Mz@<>fz_-=H|xcH`j{Q+uK{ly3FVC$p`xTelQ*HlXZ4*V1PEU
zm5hvpKph+z8JSfvo3|w~Tq!D6i$Bn)?f2uNmB8j%X`P_C7gLq{yZ*&<tZDlx%I@Ck
z)L8%j_kF4Sa}oP$Ea%Lf3o5m~yuZKy$~2v+hKYw*OtP+U{QmYfc>mVqV?B~m-&v-u
zxw|blx_4u*l<A>fY4Zm!Uv`GB4okeTA#v$D?>}!gpMUWBbvJ0iz{|_aIXE~D+}fI*
z{in1nDVgC)k=$7sLHlf;HP`=ieBSuqDSi6+qu}uBvdr9Sw$*9jflEuhy|@0a6@LEe
z)xEveyUO3ky({GA?l!tU&#rb?RrT~wJ9h7We7F35?NP3+@rQ3+-O%{!{4H6J`w1<<
z+u{{ge^>`j2!Xc886x;4Bu)rCs1jKg=<wq5H%K-7Rfaji_F{dA`JKN>99&N#Ey})^
zf~${3Rcqo{4=neeucW8v_r}O&bJ1xzn_oAW>UX_yjX9<WRkJFN^}y=z^@q-$<xM``
zceIsT{D|K2bCR=PJnp?HzM$Tv=`O2tU_i{j-NK-j>Z#!MObfPeH&^qS(a_PsQS$DN
z<Xo%LLr1%JZFMaA-SF&${YS$ule;&*?Nn!35oZS)Q+kpADwN^NhYz5^xsP971|K<c
zB;n7Gj~>3hqPy2vZO^!y6jQ6tP`Pa7jq3f0Z@odoM_bp&y<?s+eR{i?Zqx$TZn324
zO0)FqxQ;i?)H}hyv#CS<vfvF1mp79@(-QM8oHB0s{r&y%v$M@l+myY&rt34;YHOeN
zCA(+O*k=5`m#XsTxIp@weMjdm=}nprGW}~y7~6p_UrN5bxVSik<Im^w_JR@;98<f#
z?`3p2ZFcU(&3F7F`I8gY-_$vhE-MOdzO7>4V#LrVZ!g!(#(RmQvHs6T_Ns4hI{oHa
zJ>30%pYTqnw}u5i=@G~B8cX)GES$vXamG%y%o8*S_;iaAgV)laoO^pD*YE#lRrTdX
z<JRo!Ne>P*g4!2#f4^Q2($BkAy4ika&z}#b7x>w?aobKfBH-cT;v#zC6axo?P$vs$
zmFSMb#|HWLY(VQz?$`gf{qp72(_-zdd4(tTPx$e<=!75Rea|WdyUEh7pb6=lThx4y
z9yy|5X0|P)`u@J!!k3p+WA;{wy7%wfas2G5Q(Sd*b)~V3uKmvW-9E#56$78;|AXJI
zvn7|@606Wy))6ZP8rYLu%h>?3+5CP@aN>MMW;O-}CT8ZsUteDC(pVkS+1Y9F>$c#N
zl=RN1<Nu?!S8Lvr(mY_5D|txG@92Rg?itCy<u{%N4PNRlGG+X*`MllXM@PH0uU<cJ
zV8OK2l{?w_<q{5Ge?4L1Dv{k&g7)3|Y-l$tt^LfBofe<gr+RelZo7Bx_ffs>j*gBk
zE!S8acE<4SjL|ETociqj`~G--Imh>QwMX@q`kdZBxA*J+!b4AgE>7I?hGEhp8^cR4
zrM{@9B~5p8adA<)JgeQ|-JPAm%O95<e4~2U@P<Cq#N;y*rd7);YL<DN-mO*^>Eg14
z8PxpTQ&}9dt7PT1Yd7{(8Vd;vXXpNF^T}p<aBFM!$8*;27c5w?;8OCn_3`~Pjnl6s
zg?_!?kx+l8@;{d!PfpXL*E?@?eCr6R(*c=x<$$P|*rRW6Z=X1Ma^=UJ-CbQD?v~$A
zytO5>;>(M`-t+6Zx2Q4nNttrl|M|cSTHWj1&bM&KjvaUQO`JIK#m&v?_iDe#`pmJ|
z$hUgU{9WI^99qU*|M1g(H-(?l4^})3dQ<nTw<dJejisQ)1t&p8cyV#@KCy42nZ68f
z?(MZ+7r!4gB+4UeC35cExfxcaTA;O!Ik&g*W?x%#aE@j1g*B1JKYsr{eBc0RB<au+
z&&fyh_Qq}4WOQiTYWu^lzE#D{Phdz*<GGf8^I_nz@8F=cQc_f8Jb3UR2PfysZ!(XM
z_a8sp&R_WE#zv_%KHoFWIx8?dc=4j+?d|Q47x&v8(%=85>BENt&=L)=r9wqJW&Hg7
zBy6ip+W2I-;^X5to?ct7BJ|*}@8*Ip*BREx8%XUtov)lzVPGS4En&i4!x<iLj_OV9
z=#bJ_8q|4jZ}s7G=lJsXd~DlgtE0oSbLY;deZ?guF8k~LUb#Pe#*70;j<9_E_;G7g
zzVq@>#tkjgr;FdKes2qE=q63Sr0`Yx8T0-Ht1I4b<)66yzxIt9iPlms^^)_|+_Ji1
z&TO?Cy;YPJv8m|l^49+P(l~dnET5dsijQ8`-`?J?tg5>7&c=QF_DL~L$Z88?b68b7
zZJOJUZ)cw0`1iHok4=hE&Aqyg)sL?|TvWo{=3##L>=*f@=^idFybf+|Y`?y~X7~0!
z9rTc&fluB}Cn$B7uQqdnpC8||^Yi;Th1C{hUtf3P%$Xyg4FDfL6!6H|NURQD-?q>0
ze9+aF2bPT-G8K~l<u>yKR_}M}uTNE8^Iu|zs*aodQN0MsGJ)MLN=mDaFY}$<*3!bF
z6SZYU$PeZQW%oV>d;9%&K5pB#?ZvIF*}2nJOx|L|AZJ%2VgK)ka@e{UPKJo>d9r11
zZ?&4=t6&CAL~h)8&|SV(rD!T|dwV;plm5Dc5BDCt@#z}RimI5FmvgFb+_)!x@BD4$
z6KU!qRcDXrP44J;wa_s67-$Ot2OnSC+_|#P&dpt2So8DK(*Uj0^{c1t-*3;HpnKsI
zgM_GPt6uD`758~I<=!>}m0j7_*SY@w_7>DsGiJEf)Tmr@Av=I2?ELM<VCU&hMxQiu
zmc<-3zoz?OvQP&@w?M=x36{=|6`w#8|Df5Tsa|JhoAXbbHcg7Z5wu|N$g7g+VQdHf
z{HckEieh4zG<kC2`+K&aehI^ahYvxshlZ!KFYxfD{>X4P5SrF^=+w*m556a^PBgP)
zJ-7H=LbE@2#nSC=;+yp!<Xmum6V%!9LR7O*oaxm4^6g4y8F5SheSUV<xv0npw4jfh
zn;W!PEb4VzdwcTtcXvJf{MZ=QL~LX#D=YhP-2Pvqob8YN;MB}ihMc>*Ov~QfXq+)a
z0yKMh?AWnam-lbayW6yQ@!}JrW;Nfwsr{(Azk5e{xmH+Td|U1A?FT9%_~x{`B`(j`
zk63EGVDY{E7cPC#eQ_}0O;KmZ3aPRrgHIFV)^2?NsIv9AC>QI$zwhf0pFQh)7qsKb
z!rJ=rv$L~b+~04{!^5*`&$^W>HDzRE9z1x^5VkgI<!xUdpH()~^)8=cu&DZyu_k&u
z-@SYH7#ct;GH%_HYEnpeeQoWB&!2^NI^BKvGPN^bzpn4|^JkA=zg%5daGu}e{lvcO
zZ7L6Au758G*~T&V)3Jl$8`;!0i0zJ1Qd-rty<qpXXJHy55xYt<SAL7!oVNGUo`3)T
zefa*peyOF0H}isd^W^;I*>o;;?>}_#prh=MDPF3_dZpVNnc2Hy7QTCV=cwe||G$K$
z>**bNR=)4pOUr1%>uQpY>qQ?Hz7LpVc$@G0nY4`TFMPA4{GY`&xwyDQ`DDkje&7G?
z%}r)?b@h^0S2%?_Sr`;1pIi{2k&to1yD#bGi{~A_>GlV^E*rkc*d(^yKBIT7u<DL)
z`L<8usv7J!r9ayLbD6~~D+$h3_DA)mcXV`|S}>InwBnV6k55nZi;k}DM^Jfvv`bVe
z)J=7kNnpa;d672?e(UUF|JSu>{qILld}>>K%^ib045#$hAOFT=zvld=LnpVGPgt=_
zt?Z<Wi_4e#Ek+D(E-nj#m-}Vh-Br3W88o|ja<cmCeHvPm_wMDKwnnOD{*>PzZ!Mo#
zP-!6SDPN(Ovxw{XJww-9_k3)s_en={-+sJ0$MR6HyJB1^BNNL;(9*_Bkx`ZW2~knA
zs`wB5U%GyM|CcYXY&W`Wb@%u03QXQ(m~}?Vrfv_*{rXy|>)Z2=FW#&EG5WI)$6DTt
z`)e5|)$k{_Upzm-gZII_`;5N5%@;%Jb$Al>zPT$XDP59`s$|=cdU~2g*&7KtyPAks
zH`;imFYKwj`b}=puBWfGjz7BEyivW<{N9aP(R*t159I}m+eBrx`EF+YV{>1^GMZuU
z3h9oJb4O++u{vFz^`Pd~>^&hqE-oSLTR!nTSP{5*L(x+&9(g;N_j|v~-MMq8;OnbU
z8Jh}$^z-vT>nD!r36{URb8!0WeQv8J%?=7*620B+#kIHbC(g`io?pMOdCP?R6XZWh
zKayEouq#k%%001+m$Nw2_lMYgyU}IbCau^kXj5#xp!1`Ig*1N~)4HU39wntkY_8hO
z3noq!?31x<irk!*_~*yRS7q$%?4T_9_xE@4jaIApii??jW?kW$thTi&$Woe}-_GG0
z|MJ8Se;F-Ktbe>Amg(J=Y0B5PaU|cCR6eiHHqozGF#o?8Pe|K`6S>U(dmk2<$#P|z
zG_we8v=<T-4BWePDx&~sTVGEzJHL{#v2eefZBuWr?@IHAC(oaEZ&UTTyv+CGzjpbD
zKjfFYM((%Uyv@w5V1s#6^WKRwEk%ESyL))Ey#B$G`-LTDosM@7?iaXtN5=o|ng>af
z+5+vS8GP8){<_!xkl<c^hLt?M#Woi`)~nC)WjpBkh+X(b$KQ<|9UZTD*YY-~o;iE=
z;p4}_&o-u=o%QhIV)xQ$fvXxIzs|TIB&@c@CGTCu9ILM^`{g?t|NUE>QTs>AM(4fa
zAtTB2(YKYa-4m#qq|%dnnd6z9q{rslJ+r?_Ps~tun7H2I@u6!OD!fgT3+-=sMIUBJ
zORBd4tu$Qnm2pBz`^JrOzrL5d|Nr;yz%R#+-m?ex)qXE1KCk-ZjdiP?+V{j(ojcYO
zJ3iZ$Rb)MHkqMQFD=&4D*0-Hub>zXqvzBu<$F`MNCQMXs4-VwEkYYJ_Z-exki&8}<
zLcf!R1O+?$7$<C**4-_WzxS#f2=Ck(T=?mUa7<54+nNvFCw@J(v68lJ+^izIvFzlH
zYq$6c`JU}qdde|5*|_IxLHqJ<hTz@HJ*L(7%??{VF@@JbsWo>Vv((Bz4>B%^Z`<^3
zgDdwuT@@vzxrZ1$zBX;#D96TAaJ+%>-GNK%PMojjPCs`<(dLh#oNS-Vw|%ES7}mBa
z{t8Or=r7prDs#?c>f?ng8`^&|-HM1<ygymFq{Ohfw^Xc1$4@EhBlnbRMoVUjJI~8!
zo9!fi!z1dztpnmk&C@otSg(1&X)DqB_hV<rsi~7^_uokGOq%YvUcpdx?YZkI3`?p`
zUI=K5+Z%IX^>pqJnF^mibrrn4RNT^j{L!P2zbooq`fvI1TGMUD5$B1~4JyqgDqF)7
zc3XeAp(0*h%)O95nWsFr?_J-vjFjoTwUtIiJ^l|SevDfZePTkIqT{wiMIG)niQz98
ztvmU1daMq6UE>lfXq1%sVPYiMdFsj$j_q<sl3wS1-0r?OJUL@Q{PNd^3_;BaDNEW9
z9B|{{$zjoX+jQvA#~o$5f)gix+)-o6XnyX<f*;>Cwruu06cDN7GlliUHbXbB*)lRY
zb2=(o8{CgZR!o}6=3X5ArL4%gVX5e@h!qKG6T51PRfBr!5ApsKTN3e7@w7{W!qfv+
z=f$QS?M+yCou{Z-%wVc%o9V1WV!A)egq2p6uK)V3>3UVU;BKB(?Gg+t9WPy<z9`w9
zz2wb{5B0i#Cr+Bw-Yx!EP*Spg^2EX&_5Y-J`t2OKPnVRKSFwG*!XqN)9rz%(r)Qbg
zoct;6wa>I{w9Xu|O_e#rbN0fqgVK&>-(F<oaiv!(rf{hieVwl;yI<*K0lVC+*UG+%
z&Ru&L++5uzh({idDQK8^g|(>G|3vD%35x}vWbkmCv?-pdd#VUpL7T*&GB+_b^~?YH
zMr;f{PC-F@|9)vpitF1Qzj>m<W$u3Fzb_)Tc%5lk?kN<NcAt5keZxMdzNWHuCr(UN
zR$MJ1-7ECL!d|dESk6Ih>cXYT+FQypy7;c~W#r~G9J^HVLRxKs$D{@x8`risVn#gQ
zl^pe4+gcefon=jte&!gT%F(S9ed3}-(M;<nM*cGnb3Q9*v7Dpet~}$=yy>$#J65<E
zGEDN@yw%jPUrz7E#lx<5r%jm9JYz;m%>H>T+~SW4|DG~VvDwkSEZq3Qmqe*KUnf1B
zD%}0(dB38uS<{i@%rkw@ezY-`JpSmBV3&{0X-}6mMq)+Dma}e{HFk$aSKQpSaPCrD
zD=E*59#c8FL!~x#%PTlnw3M8TO?m06bULKzIG6I0(@Ren=(;Tnv{PVw;(BcYci#l>
zI|(YA8yl~@`row3Sm%O7kx7%HP69))$Cl5c_g!3;xV|c7m}8nf?S^Uqb4q?bQ+4&(
zfQW#Ap4;1l1!d><ym*oF#`-tUb>qj0b7ps#6<TJ@ifFIc0$U3(wae{Nipg0&r;nR|
zPvFpsF!}CS$DN)sJ4)&H6_)eDlQ+CA6q%P|cX;v?^%LjLy9w`BE7)Gx-W{4=ansZ>
zJGpwxNyE0}Muy8jOgLs1o;bI^ndd5VipM-f=Q8e}RX<OdGd$AmDY)$<FZoO>MdIn=
zfG`$L6$9-shqxU6<dwQTseJ}hEe`U0GiXxvN%&iT@FHj1gu?<w9<RUGvvqW=klONW
z{~t+7NsGcqEKE#Hpy|2W+w-U24qq6sAoupRh#duqvSA*(&Kz)Hlb4tN@grkjk)EC&
zx1pieks}&~ucrxZ&tLv1txf3Y$-<23Q<|5x{$Ib>y1#$bp5J!=X4+1knUc0CebWR1
zC$U3Hztv7CEn3u3ef3vJ{^~2YvesUWs_x#Kzxvv*8@Hmezizy`>;2jtBCO$Mks^^!
zOeygv%skU3ov}MFFU+Q-ATa67fj{@wU$4Bl`HbcMnQ|Xrm&QJ~l3kLUf9%R;=FMvx
zAFlPyNJ{q9(Q=A5YU-Q8lA|S>dslDY%3H^xqrV5<3_AJm+}{^ltBiDKrbKQ!;iZx2
za>`X?ndqe1Gkhmr^qF*s`CC-RO2%s5I(J^Zbknj@?zvggwvD=9R_uCVbo7$k`sMEH
z7g(z`*k0>aKGy2}l<B~O?FnC&F9?phpefvOuxB32qmwGrmfTyA;p8r37}25b{LELx
zsUtY%2+M(0tF)%+L>^idy86cMa((lA6^{e^Z9kte{`sf4l6^hL{vIA>NlCYJcGVH{
z-<r*yENdNA9nBN{GbNpSX`h+Y-?=?q-wo#J6@9zup|M(Z-)6aFckYv4O?`a5ls2y5
z2)^jL!$_w@^~DR5?2OC5Z(I*LSikLm`>JbNuWr8%)C^6DFxoI{&63%dPa338NQ`p`
za}vABc{4>dB~V7Xf7NQnUD5}ya(*i-xWd}JcrV-Z-P8Pht@%og^Zw_>RPp*X&&z9`
zcFkf%7wdMv-e~T;t<&YUPR`rP?Ca2PC(zGl9OYV5aImAVBFP|G!D8J-2cxK-z1}ey
z`)7UFb2yqq(Iwyr%K<@Uw+(rBt-89qXWCR6rO&VZ7TDk0IkB_SHDz-|(hN)E=9$LE
zzjDegY^F@xwkbPY+PZAZhlhP(S~;>;w%sn&ywlTN8vH0D{l>O5o!e!Linl#lzuqA@
z{`ig~F6YjiQqn8dDZJVJ;rX(Q$)*oG!Y{A;c;Uv~Lw&zw|D+$UUy-?b;j*=C+t2$(
z)ksBhMy5m=o!pW#DbGv&tjWwZJ>Dn0PADCo<haR=zmC7eyzw&II=&AU3l{52NbLUB
ze4Fo_*`B*sOMXfhXx%E*oK>*;?~X4~RcFLvHdfuSGA*;cB56}{yrOV5^NuTdRUvnG
zO!Z^>5xDRrZ;x7%!S`)Oay%VYk1h&bmzLo@lAy*`oDt2Vmb78PQGsRu+gk-5T@f>6
z3|N2Nxb)SP3%f2_?1=U8TRvGcc-e;J<9tkw49f0(DQ9Pys;H>&yef4qF_tp*nKR?q
zk<QHax7pdnn`*1QS9t&Yd@1bIs@yAPw>mHX*7W=kB=J7E<(g~PT5jK`<`r4rFU5xY
z`e$oj+hXD-E+%B3BT;zMxI=z^tGeYpKIW1mY#Co}tk`-rXxsjt^QZ0kTV0~J_p&%M
z-Q>KvWcH=b?#{zY%vpEO7v6MYOONW|S&m^&Vugl<D;R^{Gc{~yuZlVt$84*6@WG9n
zoW9#0RD~yh@L%5Buv<9)K;!NEjouggyweX$u0EXFb6ht6pr~|n@bUvogCAYcEX+Qz
z_S?fN6$PuB?_SGWDm?vAWAw#lCe<jOg<;1YFdK9Qlz(k}%g(e!PekGD3xkCYjZCVu
zoX-jVStBWWYvFFg7J;M=S09EyX46j}-F)8ew0L}tV{EK!*y^b(gO?XQ?loU@d2Y@3
zi%qQDH}+PW=kNQewsGUen5vgc&&)7vj@@0x>+scS&W@HAiL|q)Qm(BzV|TlDA46$r
z*{M@GZ|>bawk|feX2agrSFe<$q?a$gyi#MPjQhTwlX-HbSMpguo4a*|dEU{>mpsao
znPY!{U+nLbQsT&XdGn@@(=xq^wT#CC!>(j{mdv`cWmW8(_jmg5W-i~meD17mQfA?~
z%dUlauU$JW&E5E;;m3v3j=X8f(P86O+uNy<9F!k%M$y<-*n7>>j{AX(8CBxW2iWu6
z4GhZ69n(#B<XpJS`u6RE9R6)qRWb*~Jg4jKcvsfo-gurnFO@$pmfvqN)AED<4%rNA
z1^XTQPp>$(_Va^lWsk1hD#+S%!}MRmf{?Edg1!m_XmDywt$1;$Ro0yEj>U(EZmrwQ
z6;@R_r^!_5?Ddb9zPNzhq0{Qh(Y42$+HTx?JIn6wBlf=Vg|6L(A_iBFd@1YpKHnyg
z^ui^D;mxa8NzcyA1g(NuvUI6o-JgnAuU_r={cd;Vn~ldKc9-dDYHF&N_HNC-UUXV_
z`-X~-Neu6HzqhOV_j&%~0t>diUjsXY7Y1pbIM=6cZ9VVj=ihy%JS+<qEozpvj#{z0
zI3WK0gUR;_+pk`oTVYf8>C+hzy`J=n81|Q|#Dc!sR@{2KCA{9#-&uC9si{R)cHr@2
zNs@+5A*-hf&YXGX<S8|~Y_?+?XC6sSS>WltY~kuot7zHMx1}Z}CIR>3{6n)vqgQPU
zNM610T9|jTyRuj7q#ZLXgnBzuW*9d$8X8)Q$oW<Yr|q42<wr=+<Fy(+k`s!Kb^g_B
zxcA=i{i_2{-tn|KhqLdv)x5UvZRvv?YYC&f@0x$#{npIgc+XhNA(<hUNp3IWbVac(
zA6ZHYcYL*qF^rnCQEHB%)*UO>xUF1QtZK4M{d&cxFPqDEwQkQT293}kA0Hj+>-L+o
z<?&HYmJbj4T74Mw{r2qO<7|_9(L2}bQPuoQVGA7nd8S>cGc{~4X`lUDX8FMeq0skL
zIT=+861p=tytdu(|A2Y;B1JLYwt&?urdiCa59+ua;lg%c|Np=5LD8fWzi*Cfw^-}8
z?OV1O)cvWb`*nH#r&HSNzx@6Kn!b4cx$s`)^VV&;QCm80=kK4Z8@<gS``VhxtKvHr
zE($pC;h|a^zqxGT{<F`PY}wKqyE|&-x^0^mZ))DYZEIlMJ-_U1D^Jg0O%0EPCqBlO
zANfjVnejxiGtTFYj+DH*IxKPh+M{vN-M919%~V@=obl<Al<e{IPoH(Q%W$(qup{5e
z<YNo`y$-$pp7eTCV)?Di!Yu*WtCt=Vdy^LzyKmO9b8b?%qziV)nB1QIk^N6ZlJ1eC
zM<&Wl_i3|K{-V%*G~wV1<4IEUrDWD;oO4)g^`v&D7w?P7P2Tk^e-0K%eE9zFz1|0l
z3p->p?tDv#C@KB2&E?j@uM<8_%&Wftagv<7LC&w3gS$#TF6d+~&F^pZVz=^sU#6VV
zySM(><EzqzFHLupX#H80@Z!^|sXLNFDonTnjtd237p|K7LuB8Bx;c9pH#4*U{`i>j
zfHQxd49f>Wg@)bcEx$f~d-wjBuQ+23dp#Rd#fwAE=8g9pY7}(7y;U>+@-Db_*A@Py
zF1>8d^RHcWzRn-8@NKSWuWiong=-goiF=!%y>eZ7Y`fUwz-0zj5`Fx<JDocADH$<@
zg@hPXeR*N`kY7PlvvaBU^iMaE`{!Qyx&Pm<Yz84=VdvXMMorCMPoFxa!q9cO?WoY<
zEtz4<d^gK&Tfh6Zb84#k(xtg?ZYD2Y=5~7e?yFO#ty-~yVXax`nl+gzX~!noTFzS(
zBis2*PRGldZ9Q*jxO6P<*Ejb!wSKGpy<zIqh1XsiE?JtmC93oEDJ4Da?may`$I_k&
z#v8QnIOCJVCz&qI!IDw9<-)bAZFe)%>!1G%NcgksTXs&YnT#HL@7&%iTdqDRu=MEk
z=43r~<wuB-?o1WQ$r~hemK<3+A<c_>tBF+U@r<+K8jjT`UjIm9OW@gX{_gElH*Raa
zEM{&@Feus9y!-KlFi-X!w*t$<7L}DJ72G~3&QnxT-E{Zfx^n>rtPaB5R>cM>ix^6M
z3_M=>2qZJ+%48Tdy|yye2s!vaDB!r9kX7%&TC3m><_?lJ>&^H=teAcjUhM4lWBO6u
zyo8zmt^<R;T};V?M;F9GK0JQSJIQw8<2x2kYv;4?c)4iutqX+<=kxLBy;*qeBD2kx
z2TNq-53cOqv!mcKN9(=(&)?*}=dvHG|Hj)^8|}H@x6#NX{n^Ct?Cl&i)@S4vxb*S~
ztHyXL{dBi+>nP|r!C+DMr{Z4S@3)KJS>H5l`1tYQ{tveEn(Heq=K3-4v@Ny|jR*|9
zm|k~i*|oB&UAz5Oi76gZH4AetEL1vrw6p!~=bubhu3N8IyEQmEd-<kKphjcFzU|Gs
ztk_FSZ5!sjc~dANb}spdjdA34DG&4A8>Du1@RvNu;n*e<CY#~9X63@w8wIC^dB>!w
z72dolu{Mln<w^--qmJ{Zl$4DpM^+{qE?d4hK=xkM<(rp1W2<G~-hEqQWu5sZW68R`
zePQm}Ten5cdgE(SV#0D<=hp0ttG3Sgnzkk_`vs$T_rXinseWu9e^oq6ezbAc+7#84
z#7pu!Rll~Z*dj1nD26TQfH=>DdG`t@{7dMTyEm`-vC7<S&1)yG<9m^1Q88!v?*}uy
z`WKt`l(C(c=4jY%U9rZi-6>toEnCG+TAZh6R)m8f&t$9Mf{Vvk#phc7P;Ut0ef8u)
zRgdM5o6NVJ*UoEuu#;_~yuP0mA9qLlw!Uw7>nc{iV7$+F*!|Y~ce%E<CTHZLyv2R@
z{%-A%5tL-m-~XpbuI7W|y}IAI({v&)rQg4`H9K-c!a>iu^=D=nGF-WGrDdLtp1wYN
z!jlsd-T&UXTYmrS>h=3>l`nQ`+`PPd^Es>6OR|I>g)9hiEHg_<*Dlz-)ne|(DbuBI
zZqpT;?%jVmbHVQ09mf~Dtu9@BS@Pn`qK-~a#cLD%->lH{ImP$rrNjLj9s71k%{|?^
zue|eR?36|ZzqQlk=JHMVbN7G$=+euAER%(~bx$Aa8htzx>|@C2%FutQIsEC-wMD@z
z*Bx2><w5YTf|ap5O!I2I<l~l_|0vmbtM}A;r`J~(@vR8_eI;Y>tqZ%3Eq8o<anaYz
zz~5Ih{zzTf*YQXDi$qAxYs+^6b5Hd<zCF6)<D&529ihJsR^=YaiV6^LSlJ*km4ELk
z_chNB{ClvGi&cYDVDYEK3qK69_8eJJqrtFL$zjc{cDI-60u0OjTkkGD_LRS^rr*Eu
z^72KeS08#8cKL1a<;S59KWa0u%I$BGTi=y8Uut)>@APoj{_s})1quQT)8ktYFJ5+g
z^`hIW56O2N+1R~ZuGHVRR`|32t}KphL8T_92f5qt9-HiMCmHp<YA>k$mSHl>?s%n*
z+_Q6YtAnn0_4XdkF!^-8{@>)&db@cVp3kf1>vcOUnJ!bS@ax6J#gTifOd0Iv^DjT`
z8Xj)0%;mk~?Y7zetJD<z)NO6+X3e(Uvh7z!_UB7?-Yng8>FB?|a^JT7+Hkw}$kCM^
zzM+#XW4yh(W<5#a-MBI<$f)$l>RlhUZF!KJd-V3LuJdV!vp37e<mVoJUa+96-+k_s
z7BySh+%&aUPg1UQcCMH_DL`Fyp-rQub1kEM?m4p@J!#u}a=UC|w^&7Q+?iux!?(-!
z?iQ=)%)+fK*Z1Dd2#pdd;fzSqnXyHUM~eC5tqP%JA;V1H7gwtuZ7Ez>y7bYPYX9Q!
z_eC}$jPkD<gtzWz?>*nB^}uZ*L+kz9yZ6p^sTW`QFYij7`l)+`-Cp~-*Y20zx?j5V
zK<BCJ%~lUwZr)B>{>l2{mpV44A5#n~M5;tsI5ehIh*a(Ivb9?(x88`YUrDV0lmmmR
zhR6>Qt36#3Hd@SbOBvS(^@j_}<V!d-`ma2^{L14%w(q}1W-YEiSy%Dee!g&ahxNBc
zC!PfzoDI|Csx(_$TaTCKR8{@*jDPQL|4Xpn<`W0En2y8htDg?C%NJY?4PR*E)P0EY
z`<-I`?{|v*GxqM<*ZDJD|G=!Nhh4>EOD>sm3hGu>?YVN*a>bfA3BSLIeS7<Q!LD7C
z{q1v?@2RoZn%Z>6M>sNaW=e{Lq~R&2!a^lW%a5RHYgX2Q+fO-4b+=EQdU0E}_}r^k
zEv~Iwx_4RIyJu-7X~u<;k_$g}v~4lrdHM37-itFnJu_z>QB!3-eqye|{QK^;)wZCv
zVVTLLHyOvSr7pgC(I+=rw_3K^ng7t0o39EgV_%s5Iy|q(&qyutiX{I`FZIbh#cWYq
z&p1~+VtP=vpr~{~QF+U;;A1i`)XJ@!VqdK5dm!}6?Y-R-%}=lHt^2gDnV)^9HNPE?
z$OqXsm+TCl3Aw(n2ul8Na6a>6{jJCD8P0S&v0LCwrTdzya%b~xe#Zs=x;e49`Y_C~
zELJm4KPR*4we6n|hgH<nJ{{uLfAIbH&fo8L@BIJocl(=PPA<lK<IZ*nrn&VP$eV5L
zJukjs;Xy}V--17hwYB2a-?x39zCUN_s#TMJRk2I;PC9g`xzRv7n=5kj^U3q`6Q6i+
zZ`>%g$4|X)*RBAME!VGIx_YBy?V6r*vt~V*aion+L@U%lAT71^pO1!)%EAQ-B2uF6
zKlq)e2DyegiA8co9{)P`tzY$h^~JZdoPwXrR4DD*wbts(2JaXjnZjKUCSRO6&1cf%
zNgIzuc^EI9n0St(H`~WRC85vsd##mKmL^}Hugd2c?%%t&t4r|l+o-;K$J4ja=7Y%3
z#tkoCakQO%m-ZpV;n|ymE8RQlx@Is`s5Ck>yn2;&>hx((Kfh%Q79=>tGnZeFEib$t
zTh4pqXN!Qk{*7Pa?rG01?mm*0{kG<_FL!9@+$&da-rTl!=J)&e-771tO-<*js2`s+
zSJuC7-^`{amNs7L;~O+LOU%rFS$wbIzJGXfvVp?4wj<|WWqHNdNk&&%e!CULWGC;o
zS~NK=?Subn(PTF_4V_s<#hs^Z%5HRYcPi_t@vXjjYQ`DE`;~7R7u>ja*DpF;8kC@J
z&(3_GmtOujFYIlUYi+e{@7&%SyK*Z2#({bok(;XGzfKpcn(W=A$mqSMwItXI6rgoR
zQ8ngU?RI=Af2F9X<Z^`V0I#&!hsW~&XPljF-o9<7kJ`Jv-{bQ3|NUkVrq;r-{XJI)
zUwiwjSAMTv$xNBLbz^b5c6{AUkJ3{0r%&ImxXQ)FEv%{IqhM{_w`NTR7uO}tIe|`f
zvmS1^_h8<%X#ox;CMFM7tUtc3y1bz8$Sf(V)vE%sOcp9+ym=dEXQFV7U%Ko_*pbDS
z0%HBs4?kV7Z|}TW+oYtdq%z)QEV&kTy6dfW#_PPp*HRbn+dEIKTG(yw#`7VT>`?-j
zA6@n^UphIFv&?__vE}ooC5yERI0{NKyngk{;{Tt|nmRg9F1pL7URx9S=H}-1e!E{C
zyWj2V-m$}??#E&Iw%tC8E-Xe;{C@ex-)`3Kp8oeALulySH+OD&Mb7M<HOnt--I_<|
z>+d;L?&RfYI~}-ql7y{Q=b}X}pFZnGtgYmcwiVm@i=$CPV8P~PZQpFGe{E5@wm!Oj
z@3OXUwZAzk_8x4QF<16Y*0~c3cIxd%9wnWrtb8HNKfmjF%f8L$PMo+hvB$^umkt|)
zUjB#DdiG_fR&Ks}@!D0ftVkP!WgE|hwc9`7_nV%4QsK1Fn^)Urtvzz|NNXJDjHv=S
zg&~@$hf)>&Oa&zw;_LsG#^{N^-}hTDZL?$pr?6VVQPJ=VckiB^>~E*Z7{F0@Xo?r>
z&YfyS#lCau>+aV!GQ7Ee-?g+<eRmn_{du3B%}#xD>#A4oTITuZ&!3nm*3~^(Lt{fg
zgapq_R#ve`n>Tl!KWF!<^zGKIB_SbSI6HWy%`fdLR{wS@DkMsG*_{}n?rvw@&S!gU
zgu1&yN*~SX_`5Lp^$EWdYSxOgHFpO0RmCU>EVy~m$2Yp5Cn>gC_UhWJIcx8A9e%oC
z?`~U@zKc&wC#HERTPs?B**1-*nC<1Wk~M1DGdT~oM<s1_pQjPYAt)y($)K&JHN(EX
zPUDa4t4rScPuryPIGjVBIxf$2V$95ByL5@iXI{+@A7))$+nn3i&h*LZPMNmt<Cn{~
zZ){yX_1Uw$PoK{4$mgjUU-t0p>zp)6rK?+5((X==*HVsBPI=D*&ktX`;P88%?Ur|U
zJl#`OzrMb{`E#py#@(I5>o0dI>hc!H$$2hz6P!QUIVMeQ+MgOB_g*Jq>kkLL76wcZ
zn(pKk!zJA2`{P{l?OnH=5;s7`UOp`=veW%-vSsbs)u53s%T7y?C887N&ywfq*{j=a
zWER-5P<$ezfxZ3w<@4)iO`9e*Y0@vgEwvwyic1<Mxy;ZKc5+$0M8&rFd75!~-u-F&
zzLkmZF5kYfJm322)wv-dB_AHPPknRaV%On^X-_=3Sy?$nL{-~%E#u}Ay701TZPmi%
z6O4^dS{-WnWV?3l!F5mWHB==0S-5u3oO7$Rdcw3lRaFlr%$Vrt6e!5a${OL;=dx7x
z&&m`b9!?brp?#kZPLuQJzq<Bn$d-_RTM?)BJ*&-Geb>!5n)hn%Rg>GZ4PW{$%zJug
zNetIzu9M#9xLIAi*Q8$9-z{)aMTz;r_kG`OK@Ht!=jWe)bhP_-596Qf`~Mw1t-oL9
zolvU)6T{}n<5M(W`phh<Se;nAw|TC0w5D$E@37U0{H?8=XXeaw^z;;3?51j%6{2+V
zWc&7KFNK9Ks;f;h%Da>J+ve`w8)fg8m0s7g($Xrpay9Vp$KzXa?)&*iOM_A&7q_R5
zj>^g<El&)SH}uGKMy;2ha{p1r7b#oTOjeO4q8m1(JWTu@8z)}6ZP$hB1*@Z0-w4>)
zINfZIOYhpYzjJ?ITv_@=?P*YsZd%2q0wdj-PnJFjoD=7>Of~qJB3EIPk`aTNn%btM
zqg;7=zlQyLUjI*hi><D1FDMF6>+iSexyq?{<m1Mu-iWow4nMPc^QL5T>Fc_%_3IvY
z>%Xe_^)mO(z1+hI7Xl(?I3y-AB_CHaPIfa;$lB`8XFlsjM9?{l<|)d14z5_fwDnr-
z?k2{KTc*V7??3bE|G)e<TelubPn{SL;*t~?Sa9y}y#|S7PJiv$eruB}J{7d7^V>hF
zt3TksdGAbH-|8Q`zGZ7gYejC)m(|a$>CDgCzwr2F=Utj}_dKz2i*%njd5ZHg)yaaI
z${Jq!lisB&_9-YaD>!(1a;^?rdnj*vaAc&XlM_?eYEf7Fv^U~T9UemR>r=nI(MdaR
zXVJOkyf}w%ba2$IW6$Sb|8zom_KNl86J}>8-Ps|McJ55VnHecu+`=B-#x>7Pzj%74
z%&SzJnLh7k`tIWo7o<M-i>jW!_x--p)BA0lj_<3LxOB;>(O}~a3lRa{%*^Ib)-w7_
zojkK@v{rsxc}BwU@rJ)=zdgHf<8UnR?i*J(boZClx!n9`lyxg>!>qNSDV51noTsUF
zgFND+zeHm%$KJGzXy?`r5kX0YyLsm3_iK#B<0=$Ec(Hpw+kv#rg~w&f3+|R)=Y1LN
z+#-;)VPyzcSC^2c)+=jOpX%M+bFHI)zFMtzZSCskGt>7i+_I(j$PtNU{^t`eEiqB^
z^GUw6#N^TAe%ojM$tIKRDve%FR{wtUUGeUXQ>R|sRBNqkT^6u6OEmibpY)vSZwm}1
zJmwp<e$fo}(9u&{xnstWM~@h*t$wDc9#@?#GyRO@&GzjrWjlA>*jsO&`up^XoRv#<
zt(|rLwEgle3#S}AcPv4|M|+8Zt^`N-+M^;%#01v&^B*=B1doaSdC<&X@%3tW<%34{
zUpd<&bavd$`}d*U-h)BJ$%S=u<nb>r!<PAPFZz7;U|~aDeZySq=*Ydh`o6w?UHR?i
z+c!5a`vnFv1uu`9X=OV1<mAhmdVVe|ZT7_pPYv@9^5pbXRju9jdvDyW?{5|+K6aD3
zw*L9+{r{#;lePY^GiHhJ9EmqxdV0sKO0`ZVA72#Wer<mkj}`Od&Bu-Hs{bVZwyL(e
zd38s(Y^n8)xczgdo9{cbt}XV;tt?ODrGb+I56w7Z=yPu7nIm&LdAw!RCMS1ac1!s?
z`BwJnX}X|6^C?rN9R8*oxyj`oi&9HRme<mzNt0B(ye38LD$!w(mDMxLy>-5gm-o->
z`05`|_4glm`NgO(Nh)~R664xkQ!_8GQBj>6F@1T^TE0^5{$1a0UHH~_%1i3n`sJn1
z{Z@sqO*-7n|7g=qkGU3xH=-;mjWQ>z*FXQ$@lb4if4bMZDTklAyeTUW-nPGI?pN!Z
zar@`0+gDHW{eP$B{QJcgduJ^AqQrHXYo?LSkI3eCyLUfs?Qjv41nu2Bd-kmRo$%1m
z)=w;PD^*$qE*?m^WSAdk_W7ACPt4P&W*|o|^X;|yaG+{iUhbhRQ=`fvD{e8K<bQt>
zQ_{b$UwwJX<YrCv<>$@ZYi)U7Uk~12XFL1f2liRpavammlINP~Zdo#?kWI=tg?(8>
zuFm64#|-sWzn^@4>$Y0~8h5U4=$>xA&nGiklQomI=e*o`jn^8-QhSq=&bbKja3-#b
z>v$|Yk+I;@laqJK@7J!0+q=s@eEspq4?iB4Pyh4d@a#{m0#0A1&d*o0zklfazHp9)
z(@&F6Py4$jI{bY0`nS)fMTZH>uTOmyqFwwvt@zu`!+g@s6-qr}+CRnPef}L4XFmAu
z@ikfNj2jyocWur7`D|u-#{J#XpBN^eu>BrmlzvvJ_LNA8+U16t`v=P&{5{F-rpuB0
z`pwHHr%&nM4B6T#`_;PQ>FMwv%f3l(65c#>p84F&%F8pXYP6D#jxPvvd$PaCbxPNX
z-5>81pHDqGNp()~Im?*ZuUDTud9tDOb(r0s56(7n{O|YwuiN1bngs3hTb^`lOG5aE
zx7+=Xy#D(6>-DoacWxXwE+4)*=cZIrvZ+qQgu{zm56?8umq^>Z?*8@QRaaH|WxYS$
z*x0l4qZ`8<GwEJw^Pr7Mtn>f<dA?=pv`H3OB8Q)ySI_>Iv*z;h`CoQVY!BLFH?Pw5
z^Nes4{Vi*6-#z<m)!CdI+Z+AM>rXk$+Z+)Nw?DYZu=`NNN`YF}6b6=xw_C6Ocr5?_
zg!cM9hi2#R^9%|SdOo*Y?*H%o|F!d(1f4n<7ldigG*Fz%DIE0kV*jy+-`Q{MskGM)
z5BvDsKL6>g?0e~FW~4kjdphl4lgu*z?Q*4lhaQV2Z=6tk&hp8eVm^U6)0UNe%~};^
zo0jawz#!uVx+7p+%HO}=FMqij9`Wh($$94eZ*~@+oM$bb8*|5@=B}df>fWbk{uo;t
z|38x~uj4YqC5Ito_0>Ct$7MnIp`I&;;-aRYl?j)YJeXose&3dL_Suum=U>}Ulqza|
zXG7E9-@7Ar7)<xplRU{P{v^>L!|&HDsl^lTv~r(}m8fy<*uK1dmudEjsGXBa|9`gE
z+5e}=DD7Ozlcm#*9v$K~OiP*b#k5sGP==vZz^P^WQK7?=RDbG3PU3fPb!E@r8+va3
z|2?hJc@YP1rt>F%d?XlC;3(JG$!xrEQ`GwO8-ITC%(j=8tLk{SOzqp=?{ZJ`_n%$9
z{eEBN5ssqsw$uM~>nYW~3K97fut4Ci(8m8y_WXF%?K8(>VoM9lnY7~hPxpL2$6a1o
z^W~!ZljmuHd-Kb8cndmpC{CQ6{ph*<{1dZG!vn*<#h;mN-t&CkZAZ6bljjtlleYPM
z#@xiTl>dcka&VBw&UaSR_I&2szGZ9Swf}$j|A^6>7GKC(@9CHJQ#5?T=T`B8(h{B*
zrL7isT~iqDY)odq9#hP_*sXWbh7A)|1}`tVU;7<Y4_&x=_2|;+aZ>MuX4+PpWt-=y
zB}c?TT$8?4YUk5w#y_4+)?Tr4XD2A2SFfKoY3f(=XJ;y>ipSq+z5G)4LiVb!RYhVt
z3Gb5o3xj=m!|Q%&W(uo+x*Grgl<>-xd-hfsR^P8|Z#Zwh;JWCe5|N3q2SAGwC#(5B
z+WCCm<8#*Uk320Zyq&w9aYOcXy|Onq1fOv^uD&{H&ZH(U(TVm81)O+hK6w(6x2KTD
z{GLVIHZ%47J%PuP`*T5MLeWW8<(~)ny=GVzKREtQwO7vf(u<2ezmDn`T)Dpa^Uvo$
z->lpH<9z*J@x$k>`vb4Xd4IdJQ{nvt@ka)NH<@nSxN+jc!^4aoetv29_th?}{rv3g
z<E_`@xWhA@I289eJ2`=E?3G@h`1RHMiF0I5Kb^kc+4JOPn?E1iva;Vc7sW2Vdg{sU
zcaMI>?%wfevcJL8XP+MWntv>blgpl_dpIo4PUE`hqY%-Fj2ALYF5SAtb>Pa%;K==T
zws-FyEL8RN^<`mdESRR=BJjwfM{4SkX8w7ezGs8v>MF$I>u#PnG4XuCzn}RVi&C#H
zh&5liq~+!JyT^H-KArRVjB!a=*rz`&oO?DFC{EQ56Zr6({p~HMIa*3a49}iE-I#co
zEk;i~c$tsm`s<qu9y-0-@t9Ap_DkTpeZO86OxFO}w=#t5oOQm%`u%l^Teo`8w6B){
z<tW4Cc~57i?>qQZYKdVr7wgU9X9e$y&u`qaZQ7ky?w>E7&91aEpMG`!KU3MMQ=5xp
z75x|mB^mVhd~k}ZerswY#~-zJ8t9B+(D+#A>vg;P;{QAnPh1zkq3BYtqH^TJ=J~z}
z=jTcPxVnDXr|tV|edF$3w)u2o`i-~m9CxoXvzy1c{q8aT?{6ONc|QMmT=Z%CuI|XX
zpHEG4?^<PC7gY*!O<~v)p`#PCLtybmjsr_PC;#~K`TWZD>z|kJ|1In3=?S*!$jN}!
zQ)4Pq6{XGN4xiT7f3&!N)rpgpUF`CA3|2S_v^JfI+-&jvX8O;E_x46`aaH90tGO4k
zW5Tb}*KF^1Il0W};B1iVZ$EX)YmT3K-uBtwzI|J)Co3!aBbBFJz-f-yIUD22qS|^-
z_kP!V`1yRcq}dzIX}ZzQ(X)#K)@OV8r$77uPv1N&Y?5uc-v6jQGp?Vvn?1|lUiQjs
zE<sKuHHK-^rcIhX`}D1?*_H2hKHm_b;~sk^%@{OYUvyIS#@pu4E;9w3Iu@FiW?9MC
z6mV*X#~nL2ckPp>wrAhh|9{$WUj0YztsNF>_bb)y*Q`jmaWnn%yU_5Dm%hBbQuFQR
zg1GRGg02~!Z;XtLe!PzV@8#&oSpEIo(j7Zy-2eA&ySvS`=br<^!;inO`)>X3=lS|i
zkLCYYbgUM2;xLRj*6;uH>vjE<$H&;}K6an4c(d`WPPEzF*Xy($*UIfF<L*6p;EDD7
zltXK`fBG8i|MA??>5~kL)r{ZopT8t<G27c+PA$$ySPrzbuuRj7m5TEB@p-bSTkqGo
z^FM0r;;LS%ayB?|6iUsqv7CF}Zug|`_wOISTV8)K{@<pl>hog`Tv_?Dxhi(5-|-*w
z|Fi^Nk2`&=UGCA+%*zs$CspVCJish*iT(R6C!VPtFPZGFe7zoj{?t_M{>qr}aB;6n
z!5solbFP8Xa`d*C(_gRmKf6<WKjG!2{ueI_cz>0astKpt{ZKHUGJWxtj33p7hVix^
zTh1tJ_;Cx)oEM@c8nyP@jN`Tcf8T%JDjp}%)YT&3)H2y?>4W9=vggmuy?*)9CFjJ4
z_bXqoU0Au>Jts?xdtOzS_r2==_48^bO;0<s;OXrAwkNloc&2smG#t;qu_2L1+Dzw8
zDu-f=gwo5GZ1*Z2JN^5%o%PR`<*Ro*>UwHoUe14V>)Ol9i{DPueWD+E$lEx5Q`$|V
zKXT_M#6)*AmU*!|D7FY(e0hlb^No#<t$5gYRaMV_`gYs-veb%@)iZ0J&#kGytd?c>
zv*o$E-;$TB*Mn_W0fn!kpQqa7zWx7e75~5gKlkvZrSgTRbypYcW`DW0=zh}4^UqJ6
zw@d!=_4?;iZ*H#H|G!RBTEkCM2vqycxumy4p@03pU-qD3i#Ipd2Si)Dd_Jrt(zE|-
z*t(k=8t<;(e=fRP?BSN1ZO?8w&4F51`SK;3-M=42X=hF(9BO&~^U35_io4645*5SO
zMz`A;2JUJ(s_D$MK)|Wva#PgWCllSzJ^Fb3dEv*S|DScLx9N3cCM8?G|M`68kInNx
zzKTrW7@W33Ku|A9tx3#@Ly_%J>U7b7fC&e7KHul*+dG$C-lq7(y4qv9+b38hGX0O*
z)N*c>*0OuW=O@HQcL*!$HvCQ5e*5OmWb3@^5B%M<S_B>)>5-g#=GNBmkKb-T{qvz+
z`@>Hr=d#?_TQXy|rt#jMUpsB8`F$P!_Kpq}#trkg<=i~Pd;P!sEa~jSv0VaA9m*1B
zI`d4k_Z{z(T^mz!asP{#ANg)>JzH5Bv$agOH@@!V?(jIx&#YY?%8VQ4r=6d7_7?B#
zlM>U!-vzY@ILWvsEt(g)T2Eboqu`?Jf2mEGNeoGoC-1Des<lf>`sb@o^|m*=oMiYR
z(Ux7ccb576n4bIc54yCcJ^soUJAI9r-8}E`H4l2`|4BKqPV>me2@IfOd&~06D}Q|7
zufJ&L&UX1f515&p%~b@p#`QaC{@*1!(e<5&Vv9haqFLDC>i4l{&dpu>=f`pF!?Aq=
ziK>jCLimco%#t+`g_`p9F=yA;@3p$~lta)AoB~{?K6w&h_v3-kyt*ps^Y;6VK~iE6
zskwJzg#Z8hE>!nva_E}qaQSydEfPf#siiA}FaNwe|5?$^)b|&zT#*Gy1wo|NX0Mk$
zI!X1Xvz={^z(X~#{UOy~E?Vx0v3s|_zIKPVVA2UtPmx3Ls)>~9|3A+w|2*WM9kG9(
z;+>})hAJuyT#79nRmyHNDnA^Ij43`_Z6WjNUR>d?$)J#MVzB>p(V~styzqML{MOwf
zifnUPKpBTAK;wb@e~aniahgvj`>z7|z1fRtfq)aoMQ!E7Cm#2of4=`;HfwC`B~cx}
zc(6-5oNL}!w~C0We!6}CRPez^U%+A2@?)C2yluDr|4Q!a@7vlzHnf6mcofaWCA8z^
zvW<7@eycy!bM0_c1o^GSqN)1*+;h81c|SRHSm=5(h&XX5_9@uKov#1?J>=b<&&5oQ
z1>wp^4oqUW;csecy63~6;v3efH5~#@bJk7MlWjly?8(>b<zS1ZupFq%%Fa&yd&_i3
z)h<YKbX;^%<LBG_^iQkfYa7q2pKW;bMUipC{9}ExrytkXb}b3X1~u6@3_JAp?-7{n
zd0cz_ls1r~dmxUs)(|Q9emA({!$Dpnv4A;d;LsH~Uhwhg&k7s6dzI<_p!jeA$A@B{
z<I0eN>#>t7A2jlUe8>p(A>Z|w;4}Mb->!)a1|@TgOi1`WUT}34C_w(a^p8Fi+a;jx
z3l8wYIeGgkWlm3jzjWI*xpzS=7Lc;0<8jJXsmM(#^VR45(7Lmfqc8~K7WD_)ZmWIx
za`|?_?plzgb&z<T)8IMzl83kPhj+VwgAD%*PDw2mj@RR?yTs#eNWL>_d0`IDM@Kk!
z{d%SJ@AG`FTes$bjhF~dDsvQ8Up=uVa^{|Ix84;@S8~}8@#U|Fx3b+o-YLF)IJQmT
zuh3S;5Ay$ius=T5Yn`)l{d)d#P#e&Xv0J=9;r2GMQ>Sx5CJHa(D`$Lo>B^Os`|qDW
zY?ptx`EJt2mX%71EdtAhnjH`Se9r%T>-DnY^R~gDq^GWu#jN1q<ix}+uE$d@>BOPv
z7Z@HFc_P1Va~RVCi>EHR;sy@Y)z+Z<jHJ!;maJZ_edj5MVvEJmIpuMBqN1{I?%fpw
z1)bvZT82Bj%k`HoT{>mjv`y9D4=&%Dl$2DkGv?1T^ZgG$oz_2|we{1h)$7|f27%l%
zYlehrw|M`9uh&n50!{tNmiJ8ajMMo{O-&gzrh3)vd$771G<2A^_v^I_g`gEvJKybk
zz2nED?u!{F?l$4k(bB%Yz6-y$Eeo@e`>qhC-y)!NDYi0IasQvE&;R_oeu-DdPj-1N
zcS32YX`@4fgMt88y?fEs(C~|wFFS{ZUJdN8e6@19hL#qWZgKkgC28~jgwGdna@oB3
zyque>EBo(nr7gQf6#H&x$}{vY+r4}D`CrR?XJ5$Lnv#|#_tiLStJGY-cE9D$tFJB!
zS{<md_?x<j69;3)R;_bZ+THy2Yk0~von*GJ@YSEJ=KJXP{r`6Tw%;Va->cTQ|8bB%
zVq1=+p`oGs-!ro1cN#ChJo2*SQPIvD;i2w%bsq)7bXx?Jgyt6e@o9&JwCv_l?2Ep_
zcHp>tz0B&Xr`mX>GjemE9u<#&62AXe=#JAuP8@|?Q5zK6`|Z~qd;JxZJNr&&{uelL
z@ytx)cFW>tAQM^ymNzyvvFJ>bFw4nEIM&lsFkShGp=&NTsMs-_&~*2})Q5V`9gmg3
z<%9$Sx7d>p7u`|C(&tV+I!)L2##<x%H61mOe8o6n#){=DG#an2ehrGm<0=sS3dPUU
zKA%*-3NkZ!5;%qPOt388^z+H&Sq0M-j~GJA9yU;t&$)fg$Gu(q&Qgw#b0OJ``AEto
z!!#eG`So$q?}A!>_(APbdCYKhr2{zQ8a6yTbMnz;|5TX;9XU{GliXQT-`<XX@$w_6
zROy2hsfG<cYO;shj)I0aK)GWv)HNG8g)iOMveNKQDo0@m)Bv+Yr&TNtf)}B#$ocal
z#4P`w{5zu-3oS_QWstVFYrS;IY}amEkYUPD!wkAr+uppf*p`>e1&Z~FEC=d-z1e(z
zhFvOCX=pX1aO4oF5pdbn=$Zm5Tpu6neXNgEBnmdF`FNy$POB7faZ%%J_?u!h(<1o~
zONrsHg6T>v0!mE1^7Btk)4jy1qcj;@SSAU88V>L7=I*$=uVA{;kwl1_n-xq=#ky77
zE?wG&EShp=hRVL5%Tz(0m4Ns}LDJT0X8yj3<xJftlp&F(ve@05dqIZ}Bs3hAbQ_d{
zpz(BaMPTQZtCku0<)C`(7r3H#;+b?Kg7<Ly>>K-HLH>diWIT&5E}ndIn=eQtuzh#K
zWhaKJn0E!?ieO(@D|cSHtLy&vdrN)CYe6OzhItdt+x_n0xBH>6<=)E|%a*QeTyMTU
z`JJVB+eRbB7J-R*?=1UeO7FMK{M@!dNKu7hp1}I+-IrhTtlb^s*VZq?s_~&}Z^^dp
z7XyMF55D01yYHC8oWu8S`sKP>x+bfC{VlV5-@i%k^4Kd`7aOXpe0?qRHdoig^ol{z
z70JKrk`?xycKEX_)p}df`y6%k^&Lm1Y^l2*7{2xUl6~Gw{wyo1|DyWcJ)XI+zQodM
z<(<vlfsdDc+1(fX@*f8a(_g#&0)H3oc)f5x>$JPyn7>%%?#Q-$`r}XCu4+EELsR8z
zk1+H9nbvRrbIbkbG9AS=ACHRv`E)LRL)zV6b@P*tZCP3K`K<Y#FQ2q^c0FjSoBR0g
z)6<oY^y?q~{r_kA{ZgJI<&quuzwBw{j@<i;``@o8_jml7mHjLB_@?UrztLS+v$Igy
zJAc>2v(fusmCG)_^;b|@xY<k9`SZ~SuL^hmJS#tcs@Q?a3xl*ejgPcl6Q5%{|6_X3
z>&<Unc#l|~n^mgze$VG~o^zd7^88a>(tq*mZyRwPtND_bm$&}i&2uEb>Vf`KiMiYE
zKaVW<R&!3m{M(XO9aHXyyzAfh<ll>Ig?IfgFE87abhK+j{dA9=_AL?_LJaH^4kjE(
zFlhNJvvK3bCr_TtxnjxIbTQ*dhRM7umTZqerdkQGE$Z|5>C5i4q(*$F{jaVmzm?V0
z+V0%BGui6+%aVEy!wXB+Msk2s%_$G=1s03$|9w|}Bgah5_tpOgFE5|m`~9AGaIkRj
zvM==xzh1gPT;mO<1SWdOF$p?xD7JJ6vCA<{)Jsro5pe3zfTVH(rBjfqwWY%doX|NG
z7eU$|ASIU%xEQX#ej0QvR)h|yp#NO4`)=R)=dU;WF23k;R%PYcvu9P*)Y|S93Gl|~
ziTf=Vo_w<8O!DHd{|c<;f+o&?{HWNpdGq1ea}zRia+a)H*EeaBP>I!D!~XtjzYo7H
z+g$!W?oFBX&!0adbfy(dS7A}mZ3xW%{OoK>N=m^&R&mf_<j>B|c6WC_US5~>=f}qg
zooRNbA06#(U-9UJmbSLCvT}1<TU)_&qZFn_hVnaw?B3J$Y}Y+r{PADKtCh<)MChEE
zZQft__?Thd9gDDaF_P~#vE99~G5O@FQ;#;C)>F2$oT<Hj&!-Iq-*Yck)bIKC>$Qri
zD(LE&bvvI)UAlZ3G)r<QcA7u~%YhYN56l0Xu+)2cP-LWMaImo7^2zuA|NDOY&z<}K
z|CLu&RXLqzm#;Bkx!Tr${`uk+D>@b}QnHcr-*H;f=>L!7_8y*|pkZ_Sh38#w|D8B_
z^5I`!U*FtcZ}02tduG1<{OWf*)$gS8?wXyqtMl8pvTtv1AAfgucjV3@)%?9*uNm5l
z=Y9uW#V23?$MEdgvs0!{{rIR`zv#T}_YL*`{}oJEYhgK%v8DWd+_t>Cr~2#vBrDwD
zE&luU`sZWP`7)n3OZB$Rm@(tRqKg@9yYFlWS{bq?dVAldO`8g)8!cJ4>y_52)2DZS
zy%z2NqWEH2y-vi2hK<R`nHGet-udHE_st!J%D%q7iR*F-?$&%hyKvp@FJDU1&dxge
z>FMeIpF1;l+k-k%M>>U_U$0!bQli%_DLMIY#8d%CBQ^uB(2x)TadCGqFRzT~xH!41
zSFaxb^XB#X{pa4@-Muji)JJn&vV1vz+DgHLIcAT)RvnH#HsR9Ck{2abNl8h5FN!Z#
z)XThj+;4v@YwM&bQ$*ecwe?(o{j^(u--GG<|2#G9@4fc>@$2>bpWQ9LpZfFD(?2i$
z>y`BM^zNu~D(W^|T(NQ`=ia#c>9a3p@RXjGIs5bZ{PP`x$_2ac?)h{|yGO#X3AC_s
z!)ejw9U1%W&2n!Yapt!@a+u#<CX}B`H+GlE=9@KVHZHnYQ@<v1bDOAk80f_BFzxlR
zq7xmX7#2@Bnso4K(bt>TE?;hTTWqN#A@>Rt^z*-Z>+Ni@|MQT4&zDQy%|Xj8wz_=&
zyD|N|oS1IZ5&gQ4+>jwX<CJN-(Z_zj-+w-Rer?&A<&}$n{@d~M+3cM^pUu9xx7u7)
zRkcUfdfKE(lM1G*E{gf`Cw&#i$unn;JS<4qe%twWR(7_hx3~4e&r_yMxp3o##f7Jx
zmtD5pk)Lgz|LlzM`6uVB->2N%l=@IF-GhaRF>n9hGSHaLwKb8>b#?zZ=PO6O>vt9v
z5t%S!#))fdqd|4D5X0g?PfyOs$jCk4Ze=gb1#L<ZkE=+`_<Pyk{wb(&m9cl>!p2jl
zPF>h_`Q?-Q|Nof>FY}R{G|M$*;&0`QpP!zBl8(E4?UdX3`)%($<>6d@`DE(!*kiLy
zvq8HpcJAESF01_A{lcxS*@e6BF8uoS_4UhFt{mA>`1nx7RDr$ks$S$b<}KG&Saf=J
z{ys^AnLdr(db>0XYJYuk$ji%HuxOFemjB!L|IKw+8Paym{^yg)4PHyRd}f(w7Tipo
z&bn#SCZ@@1zFZ|GB`phoEqwg7in&`{pKng}yPb>*1?McEvxw=($$a=(^H480VDHCc
z(v3&E#o0f7{>&^XDG6rJt9&-|LfuaLrnECN1Px}NZQPiA{9B}4?U#!M)6Fujt&J9E
zU{ZGPvw2g!ecLuRrpCv+?bZC})!e!--z}!grJ}0JDyA1B0osk|u>3OXG~H;icbi<M
zye`|tRBroad&8r3?f=9g%5L*tc%71vwdLmKbpF@Z)*enV0u?xC(uy<UOG`~fMMcld
zv)z6EWAwJ1gK3*5PM>~!j%9Jc%8-W|wI^7Z80~()*?f50{L*WY&hcjiR;^nH8U?T2
zmYSM6ar$)eTl(MGbMEf?+9A9mJw4sH=Enzv5R)HP*48&SrJff2es+c-bFZ87cX$2$
z_s<{emDbeOc3v1@Q2OdhUFmdg!wFR}d3B$Ur%wboP&ouu`B)qznKfDjoHztiAq^@g
z7fH?rrw+%B_5c69pA!+oq3H4hRDbYv_4M?tnDHc>L($I_vmRj#;4oDA_U^8CV4$G=
z@0;gAZDS`FTd+~#p`l0b>@1cv&y(r5`Q)+Vw4hVR3U!c<6|Y{snqgh8cX_!#Xr#~L
z?friWEdtA#z}ha~xN!oc&Ax6=i@jn?hXTmf=4bnUzgxU{^W;yTie&iQL1uAW^k!Nh
zkaXcr-S4+Kx3+*vS25iv6=7#?MVA&(!%f0O*}YFiS-F|t{?CNFyUUADs!o6Ku>w@=
z!<=Yd^uz;n`(oJoxU*ZY$93O-&tLB8#36X~%0oQ|j>4*_ty!Y1tgH*aatf<$NIfl<
zm7Tru_S+dg%M8NQTLdnG`qoJSXXe@d-jJ*8){}6gLojiL8;9bNg-f_2pmjQU>;Y>X
z3~r3#ucqm)WCi0Kz49He1wgF|f#x?3&w`o%yj!o|x>W+yw%{-<`DgF;rM@j>1#>b3
P0|SGntDnm{r-UW|a|(}>

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_cs.svg b/doc/sf_and_dist/graphs/jacobi_cs.svg
new file mode 100644
index 000000000..7e2c59bca
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_cs.svg
@@ -0,0 +1,76 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="76.8" y="59" width="375.2" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="75.8" y="58" width="377.2" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="75.8" y1="58" x2="75.8" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="70.8" y1="226.5" x2="453" y2="226.5"/><line x1="70.8" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M73.8,206.1 L75.8,206.1 M73.8,185.7 L75.8,185.7 M73.8,165.3 L75.8,165.3 M73.8,124.5 L75.8,124.5 M73.8,104.1 L75.8,104.1 M73.8,83.68 L75.8,83.68 M73.8,226.5 L75.8,226.5 M73.8,246.9 L75.8,246.9 M73.8,267.3 L75.8,267.3 M73.8,287.7 L75.8,287.7 M73.8,308.1 L75.8,308.1 M73.8,328.5 L75.8,328.5 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M78.99,341 L78.99,343 M94.93,341 L94.93,343 M110.9,341 L110.9,343 M142.7,341 L142.7,343 M158.7,341 L158.7,343 M174.6,341 L174.6,343 M206.5,341 L206.5,343 M222.4,341 L222.4,343 M238.4,341 L238.4,343 M270.2,341 L270.2,343 M286.2,341 L286.2,343 M302.1,341 L302.1,343 M334,341 L334,343 M349.9,341 L349.9,343 M365.9,341 L365.9,343 M397.8,341 L397.8,343 M413.7,341 L413.7,343 M429.6,341 L429.6,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M70.8,226.5 L75.8,226.5 M70.8,144.9 L75.8,144.9 M70.8,63.28 L75.8,63.28 M70.8,226.5 L75.8,226.5 M70.8,308.1 L75.8,308.1 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M126.8,341 L126.8,346 M190.6,341 L190.6,346 M254.3,341 L254.3,346 M318.1,341 L318.1,346 M381.8,341 L381.8,346 M445.6,341 L445.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="126.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0.5</text>
+<text x="190.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="254.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1.5</text>
+<text x="318.1" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="381.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2.5</text>
+<text x="445.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">3</text></g>
+<g id="yTicksValues">
+<text x="64.8" y="228.9" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="147.3" text-anchor="end" font-size="12" font-family="Verdana">5</text>
+<text x="64.8" y="65.68" text-anchor="end" font-size="12" font-family="Verdana">10</text>
+<text x="64.8" y="228.9" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="310.5" text-anchor="end" font-size="12" font-family="Verdana">-5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cs(k, phi)</text></g>
+<g id="xLabel">
+<text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,63.82 L77.65,84.57 L79.5,100.7 L81.35,113.5 L83.2,124.1 L85.04,132.8 L86.89,140.2 L88.74,146.6 L90.59,152.1 L92.44,156.9 L94.29,161.2 L96.14,165 L97.99,168.4 L99.83,171.5 L101.7,174.3 L103.5,176.8 L105.4,179.2 L107.2,181.3 L109.1,183.3 L110.9,185.1 L112.8,186.8 L114.6,188.4 L116.5,189.8 L118.3,191.2 L120.2,192.5 L122,193.8 L123.9,194.9 L125.7,196 L127.6,197 L129.4,198 L131.3,199 L133.1,199.8 L135,200.7 L136.8,201.5 L138.7,202.3 L140.5,203 L142.4,203.7 L144.2,204.4 L146.1,205.1 L147.9,205.7 L149.8,206.3 L151.6,206.9 L153.5,207.5 L155.3,208 L157.1,208.5 L159,209.1 L160.8,209.6 L162.7,210 L164.5,210.5 L166.4,211 L168.2,211.4 L170.1,211.9 L171.9,212.3 L173.8,212.7 L175.6,213.1 L177.5,213.5 L179.3,213.9 L181.2,214.2 L183,214.6 L184.9,215 L186.7,215.3 L188.6,215.7 L190.4,216 L192.3,216.3 L194.1,216.7 L196,217 L197.8,217.3 L199.7,217.6 L201.5,217.9 L203.4,218.2 L205.2,218.5 L207.1,218.8 L208.9,219.1 L210.8,219.4 L212.6,219.6 L214.5,219.9 L216.3,220.2 L218.2,220.5 L220,220.7 L221.9,221 L223.7,221.3 L225.6,221.5 L227.4,221.8 L229.3,222 L231.1,222.3 L232.9,222.5 L234.8,222.8 L236.6,223 L238.5,223.3 L240.3,223.5 L242.2,223.8 L244,224 L245.9,224.3 L247.7,224.5 L249.6,224.7 L251.4,225 L253.3,225.2 L255.1,225.4 L257,225.7 L258.8,225.9 L260.7,226.2 L262.5,226.4 L264.4,226.6 L266.2,226.9 L268.1,227.1 L269.9,227.3 L271.8,227.6 L273.6,227.8 L275.5,228.1 L277.3,228.3 L279.2,228.5 L281,228.8 L282.9,229 L284.7,229.3 L286.6,229.5 L288.4,229.7 L290.3,230 L292.1,230.2 L294,230.5 L295.8,230.7 L297.7,231 L299.5,231.3 L301.4,231.5 L303.2,231.8 L305.1,232 L306.9,232.3 L308.8,232.6 L310.6,232.8 L312.4,233.1 L314.3,233.4 L316.1,233.7 L318,234 L319.8,234.2 L321.7,234.5 L323.5,234.8 L325.4,235.1 L327.2,235.4 L329.1,235.7 L330.9,236.1 L332.8,236.4 L334.6,236.7 L336.5,237 L338.3,237.4 L340.2,237.7 L342,238.1 L343.9,238.4 L345.7,238.8 L347.6,239.2 L349.4,239.6 L351.3,240 L353.1,240.4 L355,240.8 L356.8,241.2 L358.7,241.6 L360.5,242.1 L362.4,242.5 L364.2,243 L366.1,243.5 L367.9,244 L369.8,244.5 L371.6,245 L373.5,245.6 L375.3,246.2 L377.2,246.8 L379,247.4 L380.9,248 L382.7,248.7 L384.6,249.4 L386.4,250.1 L388.3,250.8 L390.1,251.6 L391.9,252.4 L393.8,253.3 L395.6,254.2 L397.5,255.1 L399.3,256.1 L401.2,257.1 L403,258.2 L404.9,259.4 L406.7,260.6 L408.6,261.9 L410.4,263.3 L412.3,264.8 L414.1,266.4 L416,268.1 L417.8,270 L419.7,272 L421.5,274.1 L423.4,276.5 L425.2,279.1 L427.1,281.9 L428.9,285 L430.8,288.5 L432.6,292.3 L434.5,296.7 L436.3,301.6 L438.2,307.2 L440,313.7 L441.9,321.2 L443.7,330.2 L445.6,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M75.8,63.75 L77.65,84.49 L79.5,100.6 L81.35,113.4 L83.2,123.9 L85.04,132.7 L86.89,140.1 L88.74,146.5 L90.59,152 L92.44,156.8 L94.29,161 L96.14,164.8 L97.99,168.2 L99.83,171.3 L101.7,174.1 L103.5,176.6 L105.4,178.9 L107.2,181.1 L109.1,183 L110.9,184.8 L112.8,186.5 L114.6,188.1 L116.5,189.6 L118.3,190.9 L120.2,192.2 L122,193.4 L123.9,194.6 L125.7,195.7 L127.6,196.7 L129.4,197.7 L131.3,198.6 L133.1,199.5 L135,200.3 L136.8,201.1 L138.7,201.9 L140.5,202.6 L142.4,203.3 L144.2,204 L146.1,204.6 L147.9,205.2 L149.8,205.8 L151.6,206.4 L153.5,206.9 L155.3,207.5 L157.1,208 L159,208.5 L160.8,209 L162.7,209.5 L164.5,209.9 L166.4,210.4 L168.2,210.8 L170.1,211.2 L171.9,211.6 L173.8,212 L175.6,212.4 L177.5,212.8 L179.3,213.2 L181.2,213.5 L183,213.9 L184.9,214.2 L186.7,214.5 L188.6,214.9 L190.4,215.2 L192.3,215.5 L194.1,215.8 L196,216.1 L197.8,216.4 L199.7,216.7 L201.5,217 L203.4,217.3 L205.2,217.6 L207.1,217.8 L208.9,218.1 L210.8,218.4 L212.6,218.6 L214.5,218.9 L216.3,219.2 L218.2,219.4 L220,219.7 L221.9,219.9 L223.7,220.1 L225.6,220.4 L227.4,220.6 L229.3,220.9 L231.1,221.1 L232.9,221.3 L234.8,221.5 L236.6,221.8 L238.5,222 L240.3,222.2 L242.2,222.4 L244,222.7 L245.9,222.9 L247.7,223.1 L249.6,223.3 L251.4,223.5 L253.3,223.7 L255.1,223.9 L257,224.1 L258.8,224.4 L260.7,224.6 L262.5,224.8 L264.4,225 L266.2,225.2 L268.1,225.4 L269.9,225.6 L271.8,225.8 L273.6,226 L275.5,226.2 L277.3,226.4 L279.2,226.6 L281,226.8 L282.9,227 L284.7,227.2 L286.6,227.4 L288.4,227.7 L290.3,227.9 L292.1,228.1 L294,228.3 L295.8,228.5 L297.7,228.7 L299.5,228.9 L301.4,229.1 L303.2,229.3 L305.1,229.5 L306.9,229.8 L308.8,230 L310.6,230.2 L312.4,230.4 L314.3,230.6 L316.1,230.8 L318,231.1 L319.8,231.3 L321.7,231.5 L323.5,231.7 L325.4,232 L327.2,232.2 L329.1,232.4 L330.9,232.7 L332.8,232.9 L334.6,233.2 L336.5,233.4 L338.3,233.7 L340.2,233.9 L342,234.2 L343.9,234.4 L345.7,234.7 L347.6,235 L349.4,235.2 L351.3,235.5 L353.1,235.8 L355,236.1 L356.8,236.4 L358.7,236.7 L360.5,237 L362.4,237.3 L364.2,237.6 L366.1,237.9 L367.9,238.2 L369.8,238.5 L371.6,238.9 L373.5,239.2 L375.3,239.6 L377.2,239.9 L379,240.3 L380.9,240.7 L382.7,241.1 L384.6,241.5 L386.4,241.9 L388.3,242.3 L390.1,242.8 L391.9,243.2 L393.8,243.7 L395.6,244.1 L397.5,244.6 L399.3,245.1 L401.2,245.7 L403,246.2 L404.9,246.8 L406.7,247.3 L408.6,247.9 L410.4,248.6 L412.3,249.2 L414.1,249.9 L416,250.6 L417.8,251.4 L419.7,252.1 L421.5,252.9 L423.4,253.8 L425.2,254.7 L427.1,255.6 L428.9,256.6 L430.8,257.6 L432.6,258.7 L434.5,259.9 L436.3,261.1 L438.2,262.4 L440,263.8 L441.9,265.3 L443.7,266.9 L445.6,268.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M75.8,63.67 L77.65,84.39 L79.5,100.5 L81.35,113.3 L83.2,123.8 L85.04,132.6 L86.89,139.9 L88.74,146.3 L90.59,151.8 L92.44,156.6 L94.29,160.8 L96.14,164.6 L97.99,168 L99.83,171.1 L101.7,173.8 L103.5,176.3 L105.4,178.6 L107.2,180.7 L109.1,182.7 L110.9,184.5 L112.8,186.2 L114.6,187.7 L116.5,189.2 L118.3,190.5 L120.2,191.8 L122,193 L123.9,194.2 L125.7,195.2 L127.6,196.2 L129.4,197.2 L131.3,198.1 L133.1,199 L135,199.8 L136.8,200.6 L138.7,201.3 L140.5,202 L142.4,202.7 L144.2,203.4 L146.1,204 L147.9,204.6 L149.8,205.2 L151.6,205.7 L153.5,206.3 L155.3,206.8 L157.1,207.3 L159,207.8 L160.8,208.2 L162.7,208.7 L164.5,209.1 L166.4,209.6 L168.2,210 L170.1,210.4 L171.9,210.8 L173.8,211.2 L175.6,211.5 L177.5,211.9 L179.3,212.2 L181.2,212.6 L183,212.9 L184.9,213.2 L186.7,213.5 L188.6,213.8 L190.4,214.1 L192.3,214.4 L194.1,214.7 L196,215 L197.8,215.3 L199.7,215.6 L201.5,215.8 L203.4,216.1 L205.2,216.3 L207.1,216.6 L208.9,216.8 L210.8,217.1 L212.6,217.3 L214.5,217.6 L216.3,217.8 L218.2,218 L220,218.2 L221.9,218.5 L223.7,218.7 L225.6,218.9 L227.4,219.1 L229.3,219.3 L231.1,219.5 L232.9,219.7 L234.8,219.9 L236.6,220.1 L238.5,220.3 L240.3,220.5 L242.2,220.7 L244,220.9 L245.9,221 L247.7,221.2 L249.6,221.4 L251.4,221.6 L253.3,221.8 L255.1,222 L257,222.1 L258.8,222.3 L260.7,222.5 L262.5,222.6 L264.4,222.8 L266.2,223 L268.1,223.2 L269.9,223.3 L271.8,223.5 L273.6,223.6 L275.5,223.8 L277.3,224 L279.2,224.1 L281,224.3 L282.9,224.5 L284.7,224.6 L286.6,224.8 L288.4,224.9 L290.3,225.1 L292.1,225.3 L294,225.4 L295.8,225.6 L297.7,225.7 L299.5,225.9 L301.4,226 L303.2,226.2 L305.1,226.4 L306.9,226.5 L308.8,226.7 L310.6,226.8 L312.4,227 L314.3,227.1 L316.1,227.3 L318,227.5 L319.8,227.6 L321.7,227.8 L323.5,227.9 L325.4,228.1 L327.2,228.2 L329.1,228.4 L330.9,228.6 L332.8,228.7 L334.6,228.9 L336.5,229.1 L338.3,229.2 L340.2,229.4 L342,229.5 L343.9,229.7 L345.7,229.9 L347.6,230 L349.4,230.2 L351.3,230.4 L353.1,230.6 L355,230.7 L356.8,230.9 L358.7,231.1 L360.5,231.3 L362.4,231.4 L364.2,231.6 L366.1,231.8 L367.9,232 L369.8,232.2 L371.6,232.4 L373.5,232.5 L375.3,232.7 L377.2,232.9 L379,233.1 L380.9,233.3 L382.7,233.5 L384.6,233.7 L386.4,233.9 L388.3,234.2 L390.1,234.4 L391.9,234.6 L393.8,234.8 L395.6,235 L397.5,235.3 L399.3,235.5 L401.2,235.7 L403,236 L404.9,236.2 L406.7,236.5 L408.6,236.7 L410.4,237 L412.3,237.2 L414.1,237.5 L416,237.8 L417.8,238 L419.7,238.3 L421.5,238.6 L423.4,238.9 L425.2,239.2 L427.1,239.5 L428.9,239.8 L430.8,240.2 L432.6,240.5 L434.5,240.8 L436.3,241.2 L438.2,241.6 L440,241.9 L441.9,242.3 L443.7,242.7 L445.6,243.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M75.8,63.58 L77.65,84.29 L79.5,100.4 L81.35,113.2 L83.2,123.7 L85.04,132.4 L86.89,139.8 L88.74,146.1 L90.59,151.6 L92.44,156.4 L94.29,160.6 L96.14,164.4 L97.99,167.7 L99.83,170.8 L101.7,173.5 L103.5,176 L105.4,178.3 L107.2,180.4 L109.1,182.4 L110.9,184.1 L112.8,185.8 L114.6,187.3 L116.5,188.8 L118.3,190.1 L120.2,191.4 L122,192.6 L123.9,193.7 L125.7,194.7 L127.6,195.7 L129.4,196.7 L131.3,197.6 L133.1,198.4 L135,199.2 L136.8,200 L138.7,200.7 L140.5,201.4 L142.4,202.1 L144.2,202.7 L146.1,203.3 L147.9,203.9 L149.8,204.5 L151.6,205 L153.5,205.5 L155.3,206 L157.1,206.5 L159,207 L160.8,207.4 L162.7,207.8 L164.5,208.3 L166.4,208.7 L168.2,209.1 L170.1,209.4 L171.9,209.8 L173.8,210.2 L175.6,210.5 L177.5,210.8 L179.3,211.2 L181.2,211.5 L183,211.8 L184.9,212.1 L186.7,212.4 L188.6,212.7 L190.4,212.9 L192.3,213.2 L194.1,213.5 L196,213.7 L197.8,214 L199.7,214.2 L201.5,214.5 L203.4,214.7 L205.2,214.9 L207.1,215.1 L208.9,215.4 L210.8,215.6 L212.6,215.8 L214.5,216 L216.3,216.2 L218.2,216.4 L220,216.6 L221.9,216.8 L223.7,216.9 L225.6,217.1 L227.4,217.3 L229.3,217.5 L231.1,217.6 L232.9,217.8 L234.8,218 L236.6,218.1 L238.5,218.3 L240.3,218.5 L242.2,218.6 L244,218.8 L245.9,218.9 L247.7,219 L249.6,219.2 L251.4,219.3 L253.3,219.5 L255.1,219.6 L257,219.7 L258.8,219.9 L260.7,220 L262.5,220.1 L264.4,220.3 L266.2,220.4 L268.1,220.5 L269.9,220.6 L271.8,220.7 L273.6,220.9 L275.5,221 L277.3,221.1 L279.2,221.2 L281,221.3 L282.9,221.4 L284.7,221.5 L286.6,221.6 L288.4,221.7 L290.3,221.8 L292.1,222 L294,222.1 L295.8,222.2 L297.7,222.3 L299.5,222.4 L301.4,222.5 L303.2,222.5 L305.1,222.6 L306.9,222.7 L308.8,222.8 L310.6,222.9 L312.4,223 L314.3,223.1 L316.1,223.2 L318,223.3 L319.8,223.4 L321.7,223.5 L323.5,223.6 L325.4,223.6 L327.2,223.7 L329.1,223.8 L330.9,223.9 L332.8,224 L334.6,224.1 L336.5,224.1 L338.3,224.2 L340.2,224.3 L342,224.4 L343.9,224.5 L345.7,224.5 L347.6,224.6 L349.4,224.7 L351.3,224.8 L353.1,224.9 L355,224.9 L356.8,225 L358.7,225.1 L360.5,225.2 L362.4,225.2 L364.2,225.3 L366.1,225.4 L367.9,225.5 L369.8,225.6 L371.6,225.6 L373.5,225.7 L375.3,225.8 L377.2,225.9 L379,225.9 L380.9,226 L382.7,226.1 L384.6,226.1 L386.4,226.2 L388.3,226.3 L390.1,226.4 L391.9,226.4 L393.8,226.5 L395.6,226.6 L397.5,226.7 L399.3,226.7 L401.2,226.8 L403,226.9 L404.9,227 L406.7,227 L408.6,227.1 L410.4,227.2 L412.3,227.3 L414.1,227.3 L416,227.4 L417.8,227.5 L419.7,227.6 L421.5,227.6 L423.4,227.7 L425.2,227.8 L427.1,227.9 L428.9,227.9 L430.8,228 L432.6,228.1 L434.5,228.2 L436.3,228.3 L438.2,228.3 L440,228.4 L441.9,228.5 L443.7,228.6 L445.6,228.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M75.8,63.55 L77.65,84.26 L79.5,100.3 L81.35,113.1 L83.2,123.6 L85.04,132.3 L86.89,139.7 L88.74,146 L90.59,151.5 L92.44,156.3 L94.29,160.5 L96.14,164.3 L97.99,167.7 L99.83,170.7 L101.7,173.4 L103.5,175.9 L105.4,178.2 L107.2,180.3 L109.1,182.3 L110.9,184 L112.8,185.7 L114.6,187.2 L116.5,188.7 L118.3,190 L120.2,191.3 L122,192.4 L123.9,193.5 L125.7,194.6 L127.6,195.6 L129.4,196.5 L131.3,197.4 L133.1,198.2 L135,199 L136.8,199.8 L138.7,200.5 L140.5,201.2 L142.4,201.9 L144.2,202.5 L146.1,203.1 L147.9,203.7 L149.8,204.2 L151.6,204.8 L153.5,205.3 L155.3,205.8 L157.1,206.3 L159,206.7 L160.8,207.2 L162.7,207.6 L164.5,208 L166.4,208.4 L168.2,208.8 L170.1,209.2 L171.9,209.5 L173.8,209.9 L175.6,210.2 L177.5,210.5 L179.3,210.9 L181.2,211.2 L183,211.5 L184.9,211.8 L186.7,212 L188.6,212.3 L190.4,212.6 L192.3,212.9 L194.1,213.1 L196,213.4 L197.8,213.6 L199.7,213.8 L201.5,214.1 L203.4,214.3 L205.2,214.5 L207.1,214.7 L208.9,214.9 L210.8,215.1 L212.6,215.3 L214.5,215.5 L216.3,215.7 L218.2,215.9 L220,216.1 L221.9,216.3 L223.7,216.4 L225.6,216.6 L227.4,216.8 L229.3,216.9 L231.1,217.1 L232.9,217.2 L234.8,217.4 L236.6,217.5 L238.5,217.7 L240.3,217.8 L242.2,218 L244,218.1 L245.9,218.2 L247.7,218.4 L249.6,218.5 L251.4,218.6 L253.3,218.8 L255.1,218.9 L257,219 L258.8,219.1 L260.7,219.2 L262.5,219.4 L264.4,219.5 L266.2,219.6 L268.1,219.7 L269.9,219.8 L271.8,219.9 L273.6,220 L275.5,220.1 L277.3,220.2 L279.2,220.3 L281,220.4 L282.9,220.5 L284.7,220.6 L286.6,220.7 L288.4,220.8 L290.3,220.8 L292.1,220.9 L294,221 L295.8,221.1 L297.7,221.2 L299.5,221.3 L301.4,221.3 L303.2,221.4 L305.1,221.5 L306.9,221.6 L308.8,221.6 L310.6,221.7 L312.4,221.8 L314.3,221.9 L316.1,221.9 L318,222 L319.8,222.1 L321.7,222.1 L323.5,222.2 L325.4,222.3 L327.2,222.3 L329.1,222.4 L330.9,222.4 L332.8,222.5 L334.6,222.6 L336.5,222.6 L338.3,222.7 L340.2,222.7 L342,222.8 L343.9,222.8 L345.7,222.9 L347.6,223 L349.4,223 L351.3,223.1 L353.1,223.1 L355,223.2 L356.8,223.2 L358.7,223.3 L360.5,223.3 L362.4,223.3 L364.2,223.4 L366.1,223.4 L367.9,223.5 L369.8,223.5 L371.6,223.6 L373.5,223.6 L375.3,223.7 L377.2,223.7 L379,223.7 L380.9,223.8 L382.7,223.8 L384.6,223.9 L386.4,223.9 L388.3,223.9 L390.1,224 L391.9,224 L393.8,224 L395.6,224.1 L397.5,224.1 L399.3,224.1 L401.2,224.2 L403,224.2 L404.9,224.3 L406.7,224.3 L408.6,224.3 L410.4,224.3 L412.3,224.4 L414.1,224.4 L416,224.4 L417.8,224.5 L419.7,224.5 L421.5,224.5 L423.4,224.6 L425.2,224.6 L427.1,224.6 L428.9,224.6 L430.8,224.7 L432.6,224.7 L434.5,224.7 L436.3,224.7 L438.2,224.8 L440,224.8 L441.9,224.8 L443.7,224.8 L445.6,224.9 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic cs</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_dc.png b/doc/sf_and_dist/graphs/jacobi_dc.png
new file mode 100644
index 0000000000000000000000000000000000000000..e0ff1fd7afadbc04e7a827bfa81ef0b620a53044
GIT binary patch
literal 41515
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`~WE|JXm2mtAuGu6KCbo4eC`6{@wJStcrWo#5YFwO;(=
zy|@6qM^Bp;t>AEVUD6jF65ui+FeT($Sd`akouwu3%^vsMmseb<=sRoLGS4cz_0Jzx
zzBp;Aet((jp3gt^E<T#dX~Ut|BH+}K;K7*iv1$3jkQ1_Z#hgH5N$y#_V*g|R_u4UN
zi59KUU=RWcb2Qz!$g9vI;KZTm+s&i^)_Wj;K?NitD8bbLq7|8(87F{LxFo=I@vu68
zbPF^tWbgnPu4Ev>zzNdK(l(HWY+U{QUN!&f@bzUS#yYn)rE-U@i|PFHr)KhF`Pwgn
zVe4Wz*M_}bFwOGb#l`L$i=KMPSeKo-=&RUbVzhFxv;)V=Xira0w_d5#vOkae?cH*6
z)-Xq<>|W|U-D&yd#EXku&Eh}*c-;T^P%C%Dwj9Z{^Yd~qo8G*6bB0ajCg11(e!X7*
z;oCR11@*lCbFEr8CLdQ)P&iO=?$guL6X(zGZ{-$u(wolAU}R)uQ1hdJ;lNVw=?~t$
z%lrI2WcFlr|3#}-an=6%(ipVTq`KzirKLAErE;tJ&T28uzGic!*wm${$Y`2gY?r8Z
z*n<4~`+WcXX%YCnkinya`+)^t`TKjOb#o_AW?mcCy=jvX`?gbcMMXsgpP!wrs;!sm
zWmET?v*BgTT)*oJ%3hXO-Puzq-0&~`(}uLOvs%A=DT&!%C%ZO!yIJ*~4I2c^^Y6Jh
zIv#Yk7gub#;=(vVK>We$*WJ?Qc@q2kIy(>E+?+0ZUBUYIyWQ^tVq<$3ELcz#|N8Oc
z=Irb1B5jwuc8l?5g@=TQT)K3L;laYy_1hwLm1xG*{d~%{eY${?&O!zc595%)z{Wj$
zY&Ph0U$}6gs&(q_^7l?lgRV+inMm;(85;}A$;GX2IP}@Z$k_Pd^XKgG@%N+7XI@=3
z_3ZcR2_7m&W$(?*cE<F5dwctKiQZv@6DLkMtPWfI;Mucl3!Zaxac$CMS$#E2L_|cv
z#6%>i@Nj!scv#q@S65e?*{^pD4HfO`?iQ4i;+p7j<-v3H78BW7EKVNApRPscE2^ll
z%$ql_qo>E^_O{%I4<9y`y}hNVsCe*E>Gk#T#~=6G^VQeax3shzxP4pt;K73t8xk5f
zK1wb4_{jCkySvhIa&j;3>@?o9cdwwNWM}T}ZIQXrb#-?0YQIJP`1Na1?(J<KK7V%p
z{_gI?S+lar-f`>iX?XA;;mzIM+Y|L$=7xlaD_dAd$Xb;cSk^r~CCb9io_wf<)5F*I
z=!(F_4_?0P?31-Vbow;6vRjWsT->~mf6kooVPR)iHZ~S!5D*t{fAApTvHanW{&qiE
zKyKTbH8nEYqVMo5)9efTYO5<MDioBInDX-SBrFOP%yMsqtbhOd)6>&0?(esc+LF<j
zcXyYfg@wditI|!se!VWS+Vk~VbVpZL)AHr&hYlZp`0ia_;^DT$*Vop5t*UeKxV)H4
zLGkQ~pP!!x#>Dg-Y-V2^x;m_&y!`mt+2$Mb@7wM9@u)js_0@`}Q^S4M-Q1cjKCkMP
zW=KfL0{{7TGptIrKuPn@kHVZA8yNHQ@+#i%{m$@0-QQ=9g`iX~Tk^3U$L)D{3mzZi
z{qyCr{|uW-qkDC~bB`Q9K6`6-qQsW``*KH*9?iJF&-T~X*X`Zn`i~B^a=*B}UH{x1
z%jOj;G#>v{RaHH4_H3)$;*IaQ!~AW|E1R2N&*4!#Y;fZ2*`o`c+b`^`F85FoDtUd4
zciy~t7L}h=zP-KOzOVN8qx1IvTfCMUg$eo3v*~>GD$B*qZI%y{p^w$dHEUe*^7OQ{
zw0!3IFTR*?q(ji6=7#|jGqYjkr<987>c?+xZnh|UBM}r7WRQMNX7;K^_dc0}FD@<)
zjEwB$leJn<{{G&D3=@muXFNecL0Nm3ZP_By%+7!8=jZ2wa&mo{mzOy%4SM+H<z<V4
z2Mp)tTDPwZUViQSQ`HuerAM`ee`sxOQ*YVPH_x{E6T^=uPf{j77T1e;psl5K=G_0k
z-|tsW^f<!K$~sd<Utj<E;X{WiCVCvnzqjY+6T`WF$LqgbbpK=he$V00Hs`ZVr2b8G
zmwU+g!T#Tm#V2>JT)DEw!GS@4^2r}PJv@_--??+Ag5l2;&EOxeudkQx&o+^&yR^j9
zhT-4O=kv{XK0B#C{|Vy<>#{c+-m*Td{P*hWY8!?)waFj*?f>n#YQJ>p(qpe5J$h8Z
z@aJf^xbHi00f7U|4^E#t)pJ}+Tf35B&-(T2Pwt$q7i(nqeUWRo&$^w(&-w1J3|5z8
z_<vG;{*0LG>te0t8cx0ry1XiMbp^wpNvhsHed{AOHnAVzmon+l*U&JieDmmN_n!@k
zhbyL~zOFed(e`k6$;(5`55m_(B!2s`$hAAG_RZArxQC1%9v|<2e){xjUpec#KNj|R
zcXn9KpDpl6A~cJ4e?=;jKd4|!(PW59=8y&zo^r-4JtrrtU$6Z8?Ck7HhCee5le22?
z2zWg^J3GDT&e^lQ(@&;sjhj4k=1JxUPm3(i8}xkqahSy+`rnhMPbJr9pJBMMK7N1H
z?P*h{9ASP?{rz2T(H=#{4VyMiDlaa6yfjF&{^=>v*>Td|`~Lr{mSecTJ^y}`{QvL!
z|L2M^yuY*au=moSdw1{NeNx^j@JNb>al)<!&dju~uC9U?7ZhczN;onzGc`0c92^}P
zH*Ma`$Z+)N(PNDN+GZZ{xBVJ2_xs<+{q_tD%I<w@zJ8pj?5<>Icdufeu9C8{prBym
znl(C4o;*>ovAOdsTQ~FKBGx{6`@F9*-jn^`Jl%L)j+tTd%safLKR>00goY~W>G55>
zc#*$!eev^ij10?sXQzEO71xhrIcy+dnB>x&mMQEshndyEY1YK~_5UP|)6cnNW@<7h
zsHm{$MsIU@er|4HU|{2-MM{%D^9tMC+L9UkeDC_0olFcJ9UUva7CKj)K5=42_-toq
z=ZRCNw%*>JZ|=n~#Y4sH{FPj-fB*hXIGJ+d^yy~5<;^~7*&p`4`fR+qJCVun^fX=B
zPk&kjjxUTn&|)I2?mzDcs4#9z+)(t?Ys$1~kIv1twy67KQTOxd^r+RYK`Z|mD;zc`
zy?0+AN@worO>0it<}M9e&3GWsd%Fem)+pY&e(d`C>)W~N9sbs(ZQH`_uy<Nt=9%Z}
zEf##N4o)!vrKP3}m;dkh{^ln0yyqYPd_JH2@zK!_pFXYnY?pg`8!N-(P0HKmWZ&R?
z3@WFLEYF8sUmxEdqUD;BlCpPQv1;4(?*~sUNj$sf*Bh-%>td}ZSKIL%ey6;1=T5Wu
z;Q99@ojN`*V({qbzWB1_*vA^v?fk|)dyQFI*d?_}OiN#1<7N18R6IVS*3Mynm@I>e
zs_NCMc@K9yw2A)n=ks|DZEfd%Ia|41M$gXJ{rwWmaG-&a*{ARKj~@&Ud$;Y$zP(L1
zL`zgJZcm4C`nfAreQTrdN;17XH`hA5cF(r^GtbSnc2=7B;KD*@vGSPA7h%;c6PAG*
zcIwAAtvPvwvG4JRZ@2RouUW&Bn3$+$ohGrX!aVOzM$pBbH9w8!RXpOHV^@3Y%|C8&
zJr@@j7Csq^2J`zhmzM~IhJ>^%^`8FdtoeNw22e3>TlM9@%gf6*CLQIP{QJ+R)A}AB
z9u4j7>~ZyfOE*7%XmKvb@#W{|=O14Uk7s4jiQjkU+VmxUZMBov{>|*Et;wD|dv>??
zbiJ8dQt$36y|E#YdC%UxAN%Y79DY)B*kad_BQB2(+Y;B5t>3kCXX438stgU5#m{E+
z?0ixw_xsyhXCI#)-}{f(L~aJvnscqolO7-IJ@)wM(W9WINZ7iV%rf7M42`(DpQ#2s
z&637x55B#<t#<#tzy047u@X*2zm92*ibpD^PM!LZp`yONeqZkGZF_=NK4JVI)Y)=>
zb9(>Do#pTEJ!NKQu4LHbq4LPO>`lfWD+7ZG{9Ig*7(ZlYW~yC(dwYBT_pe`{GJarW
zWc)Kh(fLQ*-l~s9JLj+;`2RM)-gsX1qa&P;KWPL82L4&%Ir#^uTvwXdG5z$@Kg)b)
zpV`NL*s6iy$BP#kbw55lta*NJZe^!S(CbZxHt%<xJ|OYW#l_{r-Cd=RZEb8S81~Gb
zExo_=b=YPzdHcFK;+-xw4Esu7U#nRkx3@xGUjFg<6PK(SqSj86H_e(-`1WAl-CZ9K
zxA8tceCSY5?uJxZhk4I`^4tA5P|@4p&o3`4d$!v}DNbpk#PpSw1+oV|eJa`)zrW6g
zA#P#72SY<ckY9TCC-d*KYY}+vc=~|ABc>E1NxAAbhB14qM9bgbb6p*__QK|L|0Bnb
zFAiSrr}mtUl~qwyl~sT57ok2G%cd<`Ok7-C5-u)st$5sP{$YLnU+$GFSEl{G#3yaW
z^YZ1(h>c0CeX`bVmzVoHuMAPr)8h+X=5z4OOyl0?-(Fqi7T1qE@_POLzU1S5iNC+S
z<>2Ex_Tu8=jWs`uzP!14`As#bb+aT$vyE4}&3Crh!w(M+Gc?SYA)ynofuZ=>8N=Pn
zf|vV&ikSKH=bv3a)obaY1&+-*R@>9ci+y}}?%cU^=9~As`}^&?y1Nx8dh{Gu5#nUy
zl}ahBNxi-<_Tw4j^9ir7t=&=hn9a%ASx{WO{l|}r&2JwwfGYPJJB!t)>Bsl=^zej)
zhAyoA{q5LqcNdq03kw|6jPp{BB+K64>wUlPH{WdYe7CHuRfYE-PE>Y(wDbAA&6P>V
zwb$=ynlM3N&+m7;cN9DXh3T<g>GtjSs<`X_{Zu#0y_K@fd~<s{dr(jisB}=!)a1;}
z%-m7))9BWg%x2HYY7c)tpTGU(PEN%><)}SIjrE_eS_Wu7>C59*Tr#mhhJ9M<Tf24Z
z6uoDCu;HJU`r0=7#>}P5mMsci?)T#QdilElf6Lv?mmid9%M7y@ck0-g)hl+|?uO56
z2BAwbokt&4>At-fz{@#9X<~;{+vG*_xfKsNPIdrw`katDdwb^#ILQSa?~^_FdC%h6
zjvR_+pk^YdCrazy<dVKT2F5K`Y)ex``|{WnTLjp%9zJE<+4C=2&9}Mk@|**`Yh-FZ
zJ^eo6r04{Xm+nrp?A?|#pMJ3*V5j9S%@&K^o&J4px80Rqm7bj#T>s!otBLj24ii;=
zbJ4hps+!5R@=JNuH@;oX+wt07M0VFPi(Q&6H)3DyeC+Z6v&_6XpC>Jz?bLDDQ0Ml8
z?9IiW6ves)Z*PrN-qvBV_0J)pKNIWrdd{EBv_Sadr;_8h>+8>5Jgaczomu|02kxbU
zfA<M9J=p(xzvD+|9_CM<KOSnhq1Ssu>C%;TF{iUWF?e7GGE%pkqoMDrqO$(si)Ra>
zem?zqLjQbui7|)bl9K@pDlQD0x;6=Ho|85sdQ;W;tTp#G-@15Kp=E-a^X3LlL56AR
z2RHOAp8ar(L|-F^lDm1cfYU5cf1ah`X@r3ctAn@1w8jV*S)~?%hYQMWoLCx|7L@WF
zZ+I%bPeNa@Wrx%%2CIm&GP6DzJC3z(Z(l5%kk<1w;)4x;-}4ohLb+ebskd<O{`G&5
z@cjJz<L=q_-CZMBE}rc)%W&G|@a-BeuJk>Wc%1FRq3Gnmc;Vo&KH2WI_J3IJHz>H9
zx0)m$WAM0pU~7`)G$sW_mw*-AGXxk7dh!=f2)1rp?5WTqkhl=+BCUpNhC04XiY*-6
ztPV~r4aXRw+>;qN6`er!8RG)31*JURj1vTubVL|91sPT`M7fJPICWeAhs_G63|UqO
zC#m?<RMmgq_y1S4x4)lvJ}@>mcYC#YIaq`9hs6vL)@`XTwkj@}`1JYn<X>N2dieV0
zUiqE1HR{Z4bN+q%_I>#9!QuM4*okxI+*xs6kp-;p71Oppt%jBzeXZQ$Nx#3ny|JTE
z*>9dr=fA(dlh4dB{PDQoUgoaJbSK6M0*njv5?*HraVYvezqK`cN7>t`=5@MyddI@!
zYg?ykhbNtyqS?{ec~E_RP1A}M8aa1%Y@8T<Yfm63a(S}v1hQ@@3t?1QlDQ^&JD;po
z31~1us^ss*#qJBkRvT7)NO){G(WB*HGkfy?e}8+gcqJ~F>%bw%;JjnugkbAw$(f27
zPH*09K5ut8d;Q+F_xu0LJwD!VF4y1N>+0y(c=R=>Z<W9ACmX|r>C@R6IQaO?EY&qM
zICk#bS(Z`y*%jve6-*u-wW?}rkDgACKURLfHeKi+L&DcrS1)9kh^_zn`LprAy(?C5
zFn~rmiuz{HmiF@UI`G-XMJZ5u+n%4GRuDq~!<N2d3_?lvo}Qkdz_R=E!Flrsc7}f2
zZ!^w*&$_sXmErFv{k*)qV~?+1z53zHmn9#<`N2Uwi#10!l!0^O{P}giIBl!H9jSi5
zx4lzXT}egd$diwX&TSIf)mvX)T|K?9$vq)KfnmXd1q`~;+f3#KM?_@Q^xOaqQ!zP+
zI=lvX;&08jo9QnuFXw0Dlj#stc6;#Q;o%P-KN{Noo4)@KYu46VkG?uOIv(49{Kydp
zrHKlvs;vI@f46-6adENx#ns{ZziXJ!ih$E$8e=plrM)?R_AIZRo!yPy<?9R2?)&@u
zyY%sowjYlOo88ye(cwux-sf6VV`EkNs%6CrjhcTypIel^5(!%$m%BcHVI(AAST9($
zrDlj32rkhKE?cn3>Gp!``oE=Kd(ZLn@*cgnx7sk_0JyPbUH+~mMsNN1&w2OuNCq$S
zaqO3~J@DD)&fU8k3m?1jNSUm-_g%<{tATIYlqoIK<El7CL$}OV+$b-_oFN;^&>3L+
zw}d@o>$jhG^Y895t(a$SDJCoX_rmF|KYsjBu(Xs^RaM<l{atU-;>C&+J>*`^b8=z4
zaL}z+s`W_zzQcE(KeyVYxkPd?*Md?JhRy)rSt4&=sF}>zzTJG!-o3JSd8WHsH(Eq=
zi|KywNKsi5G!tA5z%thgD=!W~5w3<74u(?3=;H+@Z14<wi|d@#wB(mt6<avCz~KtY
z->(^joLV5!7JJ~@MHK;9hVJ2Z3}(H+Q`#@=)Y8GEpvdG9dtjPmobW6bCk{a&m<4GS
zzAKnKU;?2Gy2fD)nhZitEG=Lyq7J9Q(n?_Up$xj9>dU1=gF#4%;aKE>5JnSF(W2x6
zPJGTE7IQ7IOcpmd%cR!A!2x#S(})u)Myrah9{O+#To%gQm2u+86auTCmcDR;)(WNw
z?zZFw6SNot%ncM>EWk$V9CuO-z94ZR%0P#?wFgw_MS$uv#UuYB`dVX@mUAWOO7u0x
zD6u;*PMB~kBqE~Y$B&9V-)?1h^!4RksW#?m_MWcy@ZH_r9lgD+^XJd^z5ev+(}k;6
zoqDq)M$bJXBV+Nli#G#VFB}9FL!zheJ5^?G1joX(-Pc)tL>-K;u=;e=PMJPkSy7R(
z{N0_*E5FlHQx|$q*L!hsG5a#Vxm^tn;5PcQ?D_ToDz{`_KKADPhlhuyxAv}U&}!gQ
zn|}J?)2mELhN*=~_Q&)RRx!*<j9@ETDWf#8BaKP;5!16XGntnLb>6uX^W*n#Wlc>^
z<FqplIXOCR{c^F-zc#b+9%|#2_UY3U;i@*ho*Bqcvf<s`-H)G!|M_tFT)fO(kxM<2
z+6^KMXANYSSGsU@dN_$XIKAmflu%JqQ&Lc1czmpP_4lvW*To*r-~YGm?d|Q#3JMGi
z2D!IP*2M3Zn{Af6Nt0pM?%j)Pe}DU0_wE@u`6SF?^@%-@CNZrsM5ooohjD^H^&<<u
z&1q*3O;mO-`0&8-@y9i5bT+JcT3@X-mCMo5k)femT)*jg<&mRDXU@62I$S^J_O`Qn
zZ}ZlHqcDVVOV2|M2BD;UoAZx%KA&gYw*SNlkH^V|hK483pWj~bc7mewggJ9~7*3o$
z%gXTM*RNS~9>0CtyJwHh>|2}C&&zcjO{%D@RJ5{^;uhCCGRLy`)lb=-cHm^F%bYBE
z*l0qBst5z;M&WtSHzpipdUJpOeVspyzql06e->Lm-9zQr{_v0xh70}k*L&(sU%Y9P
zkj;5#6`{yI*Sq!ibyR+ScJTIX>7PG;{&=-|{f9T3&pW9IC4PHzllSMh7%@=7JrKaS
zq#?QQX{3j0kjK%WSu9Q+vPX^|fBfR&;u{+hn<IZPGxWMK_if(8-S4B;?4!oa@Z<My
zW(F;7?T0U4X4)*@v`J{+zI|bb<r#V;jgLKf-6^cT$bY__hmVg)48xL@%OTm@Et!FH
zqy9{vw#v`X9<Hzds~r>+bVjbftE;KMzyGMcu$qs-yle^Xir?RICs(JWr%TJP=AY=%
z^6l+yWozr*_pa}<S_R69ZCl@IZJpYe*LB(O9Fv&$itafA)}WzyP`SNnlTnYfIUhT}
zoXhujcYFKeca@xcr7~fb_ZA)r0|q%cxf@%v#jQ$SFfd$rS>oa6cWjC0<eulDp`nS#
z`(!gNFXOHH{*KonK2xOAMeXi!sa`hsJ{iaPcC}J(f0v4av#}I&h9s!YvELZcbL5B%
z$Tns7J{K>quEKJG!$o@AK79Ca02Jz=83V1UN>)}<@pV5{KYjjeSpTo)apljSKWEt0
zT7l*bcpAdj#~r<}(AhBg7|)kCH-)3tig9vso;Z2(;H9PB(%+@a7{OM)V%l~lMa-a=
zQHAMq==!(|)25ofxV3Y-espcj%8;ZB3mm~S4)3|{ZOfH@c5ZIBsCHPw<72&PlPz;L
zW?j{)sH{x<{Os(BlP5v-0%$yG^4n)T=VOca?%%M%z-PXlEIXgff$8yeoc#R!M~)nM
z(5=5u;K{BAu-&(~&Kb2WZC%h=!2A1&@Q0q-d*V&a&A!)uGk@teP*+v8y;AF{Bsfhc
zvPso@T7-?dhQ^6EJEON`G(zSq%+<lBOk2M8fzHBGhRzAB$B$X<;ymK0!Eo*2kxt<g
zCr=t$E(=;|Q1ry(@%5K4UxEfdMYvc&-M4AF(PpK_oEy8e8m3*H!vbnBDT#<Myxx#>
zlxvP<F`J;E;IU*zM#f_dJIde3+5CJmS;D$Zr^HJ3-@otslb@fP`{Mfg`HN@ybV!2Y
z4BSu@WOa}}Gt-z|J8aF0uN&+CzK-wc??3)}{eC`%AII(gHP-+CegDVT>+!QUb+$yf
zGF~v6%%uR<$fC>gSAdI~yYST&&B<Ha)qG|&{QdpCdE?~;QBG1#(;7GSBuaX?Y!Q`F
zbcxVlxRr2vnl5Ny9W-JBYE~T6&F0Z=XJ==ZKF`a^$#{B`hK5FgM>OY3-dxsn$<rH6
zxMv6`SzKX_X%~;L5sX?ZrZtsox?b#|M@PF0KR@%;iQgx)bm>wCAM>SQT2mPsK7A^h
zoZ!)+ywRqVF*<1mtIkvpa4pu%lpvdxCu3Xm#AC<Koe%Gp-#_~4>FM6zd|~0?(#{F4
zuB;3P&YwU3$aZ_q&8FDhWs>{#)~|5NGz{hG{Chzs;dF+Wfg-57yEZv!rAgm=Zhrpu
z7(Mr@DyyomuUHv&6g}nIvuDqP$B&ag%B7#5XBy2Bye{C@`im|fdXgDdGG!dI;GVIo
zfm4ymiSa_$qen?OH#f1KxB1NT=g*%BbLaN*+x=j8e7v8XVaLv$iGO~4toZ-;`^T%{
z@r{oyYW{pY4$2iSN)wO%?vuB_x1@T<f)yh1H9K$KyU!<R(3ZS{`$p3&QHQEp4n-$N
z#tnSZW;q8|uiwX2UtcdGE}nd9ie|<0x#d0m>tlC|JwDdkynemDM4O|J4-aVOVD)zy
zs}hYiKH024zfNt{$@!Z&`|dt=rxn~cjH1{l2!JZ|wI4oybc~9U>gwv6Fn@mkh7AT4
z6%{k)2#ble6+b_xsIJa#G?VAwzkhsLx{A{-S~W~FlwqFg18M~;X^1f7K6w3_J3c;s
z_4AgN7L&kij+ORN>=%sMQWZikIb8ttSW2ONkhBQ4Hm!yh0Y%Wf9m55u3)3Xk8!zZ2
zICV6DJ0?8bj?4?R9x!KUTR3$H1cICT$qc;p>fa@|H!WuH;1Co5mCg(jyBZj4kDmTe
z?gT1Sryn}x1S+q$UXODwDJfZeZ+4<Y%&rnn&~Qvn&YG)txAUAjeL65ABID!7YipyK
z8MZ{}zPqzC__bwYV`D*aadyD$xxAo3UCX}b3=O*)bQ5k!MIXGVli(!fTUlu-BqU@|
z`|FDvZ$o5cq=aD-%caYgAHICq`RP-UPV_b&?`b+4t74Oql*II6GCmfr4db5a({|-b
z$d?xv7hfy>_kI8Whbx!Qt6K5RnwzVk#iY1x)wIIx+)-S|S{5>Ch<dMN^6226VVur4
z#Y?rQxcK4w_x($jsGON$$h>jmMhV-hEk|F^tNWG7BWZNx&5!5v>-&18&7G7c&XDo<
z@^ZSqF4niNwYAmsocTi*4F;i0XC$3^T~r!Fbe3{GV9v^8b!VI)@H<I@t+TU}gM;J1
zj>5;UYX5G{zW(8M{(kTP5(ftZgU@U;-q+XHA7AD>dkvdIetv#Mb@gl+ZGHXY({!UZ
zWL#A0IJ)ezQq<P0)^BfbU*Fxku8B!O@$4K!hA!0!UK$K`E1rcFgvhEMsk7)iye4vU
z!IKk$GBy<#Dr~g1xplIC9-i*C)F~i9fZ@U0LbF8JT7XAKyB}1_6&4n%J^%9RD);Se
zSL?m6hOQ2CR1pHzj@f(HmzIh!aArQ^Y4lgx7tXk3Lh_*{Odg>4=AQTb<DKI3l856{
zQkHz&IAeyyljqN)_mrKOpy=V}$HwsF*)yhwo9|-o-Me?<^y$^%vx|y~Hl&@ES`)RE
z>)pF|Y5n{X1`G@WGBQ1hhua>m-G0w$b=cZhUuDjLTAycSPHz<G{t_!4!f2Adh5?j-
zZ?K;K9I+vR@!R|R`C|VVYFQ^duk5~lU1oN8U?3yIgws#eo}YMH6cQHJ^t`geMQQe}
zttBsmSlHPgw~EIZSjtIBbsah4($dz}^t>`=M*-vNu(gLiK0aRf?M>v05Utto-oF9I
z+(sGh&WQhPUZM`gTX=XBzlqAr_b+zuPdePjoA!{O!9<GJqHlA>UOX)jv-bU0u7uQl
zJSu);Q)>6edu)x3jTO&kruW42%UX%ZT9+Mpad9!I47d69VzHTR`{u>13pg{MoncZ4
zW$>M$!|cpBVS=0b<dX*Z_iX-rU0?6&<<)ibabRHJhmRjO{zyO6!g;KiH<>a2{=VFz
z{x@%O9w%>$*i&J+tK?<V%gf7em((5alkGi!IVOO0!i2QGr|;PvxGbOXtmofr)^g+c
zrqt601rHpiOr4r|XGft$#Rr95<?r)q{#;t>9j4x>A@W^(oxDK;gN=>NhV1KlB`+>8
zGAy|Ka>ATBJ)V=*B+sv2wdzoxto4OuzS3Xb-M#&!uANWz(7CzR8>_#+i_&gOO-=pq
z>64M=w(|FJ3>$XXEzmA{#jxUH#)R3kyAK_50<|txRF>Rab0Bv^@^L<$y2tVwr*^*v
z4cwdpC#tho=CJxqcHr2^kJ+#(%pk2{Bg9ZS@Ax9uZi9>q3O!P$tFAqtVP9|O<>h6N
zbcAC|)>W?M{_~IB+L~>ceQizJR-K;9tPWeFde7Vcm$CozfjKBBXu;)|J^h_7N=J?y
zNjTKP8L^{a;Y}Td@GGms^^fRR3fISf*#+vrXiiI36uc<m;GMyvAh;>4J9^=kU0WQl
zPpgSY`dYX&sME2TP4fD^$tP285ZyAm>&A2bZ$g4~@iWk1@P@3bTHW94pUq6)Q1`bA
zR7+{->A8i3h)mOu?+cHsTzW6JG|f+xVSDcFHc-DhH8pjHMWNEZf4{O_+}xB*Ohi~&
zSwW-4py}m)yI&lu!`C0%lzKX*?(Mt>4-&q-x+`A9`u42Xn`W(sYm&zqx>PO{MY)@|
zPf#mO`6&3fY+|pjg~g4Oz4i<R<>l@{L6@BGhN}pHW<0{S*Ku=k8CB;oboBPF{aWFh
ze7x`Ijg86jt9sWR$Ygr3tMv5;(6|M+n9c#~_j{7B{g;!G={YyoI{D6y!iw*A%QvQ-
zl{#|#xU#LSth8B9LBMLx!a5V~8=xk(V)o11moEA$@I5lw+>n27Pv>0g@<)&R?ajFB
z`6r!B0i}3QPjb_yO=?+*pN~e*tn-hNKfQ56*Vp-9GsHGnI<p37E!^9{dhk?LaSKQ1
zWtIa^Pfw4&dw9LsT<h{<;_)?!%f&dIKb_WBKI$bocgMb2n;Vu2tzxh{5y7~mb;0bt
zpVsKC$viN_*lCvXa?XY>w!X&f7o{%!SF;wbUQ<$H+#!3>s^Qwju!2JiSFd3?ZV<w%
z!s2Jbwqea09#BKJfsq-MZRX9(`xuj-pFi2O#pCcssouA-2ewaY3|`%Ma{sOEflC4n
zb(|+VtXZ*>hbPoMHXuu>;JJoDPVL;~Qg&~Qq<EKjE!`XK))8Dhi=pE4Ghfh**2$A6
zcT{~{b@N`0DX)x$Ks&#D-l1!z@oU1k!?GWrIlii9!JD?&+s;z+J;e=tnGBPI7?<cJ
zTn~=rm=d@BWr#DwlPysVObUV)%Q+hY0|P-T1+2>6bj0ngO8oKRq1gG*OZIo%4riJC
z(i4n+p~Wz5+Q|abEj&G?TLiXrKi<-??as2`>@bE*6$L@7<(v&#Q$Y)b4C~%LeE9Id
zH4gUWSDnIRb8nx##no{2#&*Xg7q7-}%u=(Ov3Tu+7@5@<>n*l6da_OsXe^$^5HWkz
zDy=&^i`maGi)xvhn{UbS%oaCgb6dQzR;Xj$9IXbu6Kj|}Vh^bGh&pf`U)Oo{mHnJs
z2R_6d&wA0Uqv$8e5IODWp32V~DnF-v*m~yLBEyE>_SNTg5_C%$cPoKL<a!xP3UmJM
zZpfAU?&D$nYzpIt%l`I9r^nZIK0Q5sas2+efR!O?{nxh!m~50?e9<91@%Hlc7g}E)
z=XQ86G;FvwvxjjB!;315wP#}w+^T+G8p5b@#FIH8DoU#A`@7yBKPueKm)=}m&N^YC
zxnH>R<_6uzm2xuY0~tzEd)N|IG0tOs*IT-^MXRCZ&T|uP$Lm*C2CGk*HqC06WYd9b
z**poX3~~#&CV8*4<ZRJuSjMxSRhQ-MA)dWLW<AVH3_+TvFc#d}lBuDmckJWi<Fa?B
zq=6IOs!h46HHR&vrPyBtojJx3#CqX`1jErFkE2_}H+UQEk-urcHvwX2?19(U)*e1@
z|3BwXl-lIPS65cPxUq5Z&7HBkN)Eodx_b7e%ClmtFEZHh$CjF=<mFxSH|yD)Xxgx*
zuekGaf~8nc=fC+@zD$Ox9EVLfkF-ioTec}tMj@1ebLaU?rUhP0o3?M?{_*v`+TT$&
z)30&l*qqsG?i8DvdYAFSg`-Zwjxk)|@d87EP8WghBO(m3Qx`IMFix0IRXB^mqWoRV
znYq^2FP_aPnmKdkjcv8;t5)a8v|m5L!@cO0mUd$U!)tYE?FJEsSkBYeC73-#9faE?
z4=`vj?9zJ0q_)IyjvB+YwnT}T{dKbC@9sE8L`dA)lF8h8<d=?qc=79Nx^M39W|!L9
zySvcDC~R?~htkGerH(=#h1#kzRi4ul+6_V*TbL4fdBPuW6}*`JcoNThcQZdG!Oo*0
zj5$g-Z{C!!D$x)U78Vp2zrNzTpTGa{_51&I?Jj?>q^HLxtme}Yk`=wgvh0n-q{)*P
zUd*_#zrMal%JkHekBb&5y}7Y*@wIGrez~4&YoqORKF@8s%ys}YdY!-LBip7;n|h8r
zIXQt^Kt8k0&Nk|1$2hm~I99yQ;E}dFqj>&&*4BWk>f2%rE16zQl6%9nOzV2B&ha4D
z3s(!H7?fsfH*|^Vu3)<1Qeq{0>GI{k(9o+ZzWe(59ednw-)EM4YeDJjYZ3eFY=3=u
z+5GnQ_StKt|11cPuNBR{zRuOhhbL-VPG{)qu*6GCJb!$<o!|TX&aP7K^LD>=YHDj0
zC!h3L=kMXMfFZ-bonQXgnVH6hDJKN}JeL3O&@X5E;raafN7v))kA8W1d127X4?iCF
zTko2w*Z<t2fQNbM`uw|$6Ve&ocs-_`RbmiZwrtUxXTDn`ZEs!l-Do|FHD_j`xPU_h
z;|3dT?(#la=iMuVW$#XDKc2<dI{j=igQ%Td2xCd1{{BBkpb3~IOH>#@<+Px*ba(##
zzt>&`Yyyp{XJ21;^m=@K@ACO|QVgJWEsvB5$71*XV{0Ne`<%PKHCw#u`@7uz`9}`U
zDUzHKU-y$WFE8)Lu2O9=orngz+FuWTKA(U5`~CX<e}8{JZsxZuC=s5`dU$!l(tdwX
zlHI%LOSaf#hrBm8n>WkXK6#O5!nwJ1!OGc}Jys+$d_FhV`P3xUzC5?b30r@CSC!Uo
z(29>=#b6bXm#3F@eqL{{w7J=fU&iU@6m)fYxy5u0<g)MYvu)#(?OMO@*Qr-qt;^rJ
zbc^X4q@EIays?p)J?Th?pqi+|!h%y=3$|}J-&OLGNnT!l^YMAr?<_&<-F)w_Nb9(o
zp&-<)n16B6JBAgj8B~fK-d)rwV_vDJBjO`^AV)F7l+}TGGuHwKv8FT=sTJJZvUhuq
z9n4~wDj&)a>yVhJ2pYOLaKPcr9LviUHkz88SFcVxez3izCE>}5i3|;^!`Cxi&}R=1
zetvH5#2GU(zW&tK(h`u8;@TOLS7c*kB*e}qV_^Ni-~J!NVFM06KDXIsxe8*|sb|+5
zoMXh$CvDF6|L6I7P#3j<J#AT7SeTNL(IrRS?6`=vVnVG<Mg08IS`AMd?g$H<p6$xI
zVb=l&ga4c}N*RM$FL<mFbqHJBxNC=m&2h&kul}#x7<It-&@)ek5XO?8Nt1+l<n3e{
z8yj!zEM9&xVz2)GKSHjqu43zZdwWgU4(!=u!_Y8&`t*~Q^XAPvarW%iTW$CDRzLpz
ze*f`KVRfHfWv)sSKkhT#`{58b!<T3`yH6*SJv=-PY)I^rT%XVHC&^&h=Uh=?k#=rQ
z=fP(7**4$4UXNE+Qex5$U&q1#S`TonN0KjN>FZ=uDUT;bC+^(MUCnUH=1b^-Gy}E`
zyB09?M7;$kj#36q1}VdsUIq=J0EUp&2a9E{xVi@X{B6C<lE3}(EA58T62@XHS&O-S
zS`B;wVPS0(mE8{=KYkoETDq}pTT<lT{ecrbQi@_!gc=`Pe6Y#?HsfFuEBA)n+h#m+
zHWG*1`P-cq9yr=9UikW&u8XUy<oWFD>tr`=+9V((#MJlr!*Tig2TP~N9eQ$da^crk
zp+9#2+CQ^;juCiyoQ9T`Q(&Orx%u|_-zw_r?9R=z<z@iQD6t-3d-N`pA(yM+7FR86
zfKtBL=>r_Qm^>ys^hkuwnC!sAeIQ(1WJeuCipej-hOE<~Dh}~~g}s+fsICfP-Ozb<
zwmJXKojW`F``4FFd-v|{?u8pa)yW75H2nMfo0)-$nVIp$?&9n`Inc_hh6aZ2hx`m8
zT&$qQIk~sDJ-o6q7_>0+P%Ag6$yXqgZsWf+NYTbdhCyMX$A!)5{xzRYs)Gjl{pMIS
zZcILY?LBKjke?(&`k5Jy3)gWP@UCLen&r+KkO3OwiO`<RwV;7Xp?dwV*t;^v7^Sot
zQq9-STef;l%bB~fLaj`<K#f8f#)izx%M{hr*fyu1cS}f6`1fi0{uws^Kue1*oO+)$
z->$ZY@q)k^z4(1ScD27G&hIRG+V#;edr6QcXtrVH_p}4z;^L1_OjQ2yzW#sqSF7#S
z)~T7ZFSfHU=V@4yxk0LTAJdD6f#0PUCGsrrxRP^>p-VpE{>q(6KYwT64P?C#a@JEJ
zXk)=OkCf~XhFH1PtW)-t`Y~M$3wgo3AVzNnfBm_nM@Kp(Ofo=2dLLh{UJptkDMBaS
z@Bg3oc`s<<^TUS%6*V;}=7hL7xo_|9_t*dXJpb6|uCA^R=j;Co*Z%%?^v%u9*?YrN
zQ&pdxoz3p=?|){d@$rg3M>>UHTw2;~_=WMn^7(aKOM@~?XGeuQGhS$2a^Ls()H~V|
z_j79&-|4@a)hl}7)Et@D>e<>8qIDdrUd7tnS|`bJ;E<C>_RQ3KG8a_@PM=Y0<j4>+
zxM0Jiusm4#VYiOXi`-hCgtJ@;$z_c3`aAkIZ$Fn*bpB*-*?G04nyd%R-$b>R-+g}N
z!>iTn7cE%8Q2hLyE2#KOJk(NUztlzPVEw<(@}S{QP~}}xVp8_zM&pDD0ye+jY(Dn+
z)ala`Crn`28kH-=FkLUUtEq`;%G9Y3FD!Ka@bTlpeYL-R(%AO@|M&aG_I!CZ9*Ksq
zwNc>3s)dhO?0!68W?^T)zWeOCE~W+CmL*RG%$DY4?P17R!Eoya>zcHw8k)~z>Ub7x
zTf;NQPyK|ag43&KTUrC+XFt2ldd8VYY-j2!t8_+b<^<(%2L4#f7XHchC3hKqWUj7O
z+`t&OSx#o}-n}26&CZ|oX3ocNxAT>Cba*l|GbK#3rreyQvklb27m$<dn_u_q<c{p)
ze|~=UJ;ow6Z+G?gcWT$$+S?yLI@;aQ)pcl9=;{wgg#BmqdjC0J|F8MRjff>nmp=UV
z_O^sU0>ia+vA18`zG*4N>L9)-(d2~Q$-FJU3r)2ewy`+yzHjr|$}($JmWI??QQz|c
zUj@9(1$r5`_^e1~nC;8@;a<g)LtdeCV-I{=#gHbR?)>;v_TqgZN!z2VtE;c?%F93N
zI!8L|!-Ioqt6Q#IS>)OsHUD?3c$|UW`y|iVX1O1}@BjZ-G5W=ym>Ncn#K6~APH3KG
zJYHNnKZp5Q9P5Q`r3~5&o=v&1NodOSD|_!vGhV&R{Bxj&F{5PP!pH++HWu6w8V_e&
z%~<g1d%hW?!Tv*Q&!r~331!?9TO%zsmz&)|DMExHwxjK0!_$a6x_fVHe1E(psv~zT
zL)PiQv#S=Qs;<x|eajFL8^F+iA)w(oYapx1ZB7>j#p7a5YZ*3Wnc6rx&vs<E((v5%
zgnqEaI;Mz8yj%Sw4tsiheiX!b;Z~TTQ$oe$ov}5$1K%CbFqv>InJ2+?am%!c3pSnE
z$@Ji*^zuT}|EtbEU(L<^P*9A`LE`R#Eqn`7)uIn_W+-O3EpBv=h}e6K!APcA{`_B#
zdHD}o7^@SuUf3ig5_*E6k5S^Z<C%4$4&m>Z)S8|KF&6y)_xHt>mBK<oLII(nPhUJU
zv2<q0SyR~Xbrr)at$>xmPKP}LV_(Ls|2t{^v<I_=@877YD|KYN)7+#m$)hKE;Vk3m
zG)8gJm4Q*WYT~)u9!{8=de2qk$=U}thYr08Wz<=zb?}J4+9SW0vew(y)R|npdSR1L
zNZ99Jre1497~fj5P0(sMBDyn#frpRJEi_a#uI8g_OM83r$45s`tjzv7DecGy&CMIN
z8rCdi%6KesfNO0X&w^VgnG(|C()QXlN*`nJn(Fm9=ftx!IYJ(~q6dC{{{HAN|9P|0
z%d^h>{9O6sM&aa}g_F4!Oki3N#e2Sr&EfF=jc4}wRGY58_o=vRVd9d2)sla$mTqG?
z;I@V#OH%if_NSFh9x;==Sr6>kVF7BDOG-+Dmd_a(8GSgdzu#h4B){wGtBcmG;jsz-
zeuQtUAMeVDt~Za4tz_8rRfaiYWoX00)C(4YU#C8lxTCQnaJ~71S4~VBfB$@$%Agp+
z@N<`TLzHg!my*}fnL9W2^ay2aefIxYOBAC?3FGSS?%b;Pj0tmIOqe)3@%*x@-i~pS
zC39G^OjqAudE%6dKy?Vi`ziMtT~r$TuA1I@V&gQc%Uh3GSX8ui#flYfGritr+^_k}
z3)&iSLiCi?`Kty}TRvr9T_Jkl*Ba)Cb%6)YUgo`(^?LK$S(kd7q!TQb#clp@rL~o#
zv%A@4p@5%wf$U_5Em3^o>qN{;FVFHxOEcUOC1$h!{+VM3a)dfSZ8KA;9jt6lIujjY
zLsBl+9XJ=ksB=oc)n0#hIOCTMyTlf(+a#oAzu#>w!#%xyz0>M+3w8fXne?z}&HQP%
zy~RR%`5K0KcC}JZpKfjMId#fQCw||a&gc~T;%8?Ze_f5{;L47CzB6mC)WpV#y=H71
zp7|-*9FL5bh>UJ5+R7uRYqPL;QC{%jdN<yc3|yPIe>8e3EH%$l_<lw*V{6W4z6MFj
zU+>qx$&=f}CubsO9?9mW!g&7kIn$E|{UWwX1x@AhijSYYyOH<*F{4j&mNP}f1aQSI
z+Hs#XCz*9Z_7bjyvO+VtkM%4J8JZH0isl$G%(E`%TkO_r#NFuX>I&*b@m;H678mOE
zYd+C%!fic+*OQ`-RHN6S4za9Wt3^M2`o^%jbl%Myyu1xs_5Y)GHyrQz$+){bKL3i@
zE#HIk4#&P(`6pX``&YM}KZHTQ{xdJ%zHd@nqQsUim3s2b%Kv*^@~Jad^vkMqzpuYx
znmz4f#aXTe4^3BX=8CA|-SNl%x5*X0q$HujZ#nBu8XlHf@HLYAf~0oCQPxxe@23}D
zT6_rNpM9LcEbQt3vX8kgKinMjre1at0DHu5mI-Ip)>|qp_jVSu_uKu_`1I-1gb5QK
zJP@;Ln-%z2@V~oME|0?Eiw;Hk(sDC*TW?t!wvGAHlm%O&*z)cDKdj-4T3cK)HT7BQ
zq2QOCy2-!Qf4y3yR2zPQIrc!7Y4hLT`HMDOsAO6fYW|&3^Z%O9CX?TulZ$xOk}UBg
zc1MDY{PdYOZB{q5y-GW`^74ZjzZriVT>F6M_?lh6j0+ygg1mL<a(BU}B`<F+Y~xJO
zvbSH+og@8w<;BbgZ=bylVcf7~2h*eKyX)p$;SGrX_xI|QY4_xrZ+I{o>{gLZyq6f@
zA!;JnvO{J$PeWZ@orj+v+v!abrdcBA=G*r(GP60T2!U3~1_lQ9<t=hvQJS^oQ#Pya
zYS+N0hxu=qhcGZk$g`hV!Pw{Mxs*qX-+YIr#givj4AVArraVhu<m}O2wfE;LZtnNz
znbv)jKlt<W&kHXtHmvC`VJy-Kn8KH_CjaS?Py9WMYc8^$G2}5(Rh<y}<j{Hlt2(<I
zySuMyXa+i~2`_$dNAiOy(}U*C4UE!E3FkNuv>xNyq|<+S`B~-#E-PD3-Iovjx`M%t
z-Oc&<tAgc6ET=VTYOiYuS=i#iVxV+eyP?;T&ESkWkJrpeS`9~@TBI_te5vMmcY8a3
z(nbl}>TfOu1qOWbc0Cs^1h|`@O*FCMy(9XL;~Q7rl){F#y$y|4ObgaA33LWVskTNe
zYgsP+-iFaYUwE#Q^-URutxumOlv-)j)_$GZAeGGEKlhTp=8;W$Mzj0V89)4TNIKe_
z%uu@K+z*N4ubO+(Z<dz4mAatAoRF5r8MW<8)9%?Kt@SYmD;Zuz-2LmRpcKvgpzuIz
zTFoY%bTJ0Wtx`g*OkVc(D{^Caq7J{fUw`Yz_QF|(4Wdg$CuoTTXe>!Ma&3F_=HogK
z-XyJJ5W4=<gmFTm#EPp~lkJUW^4S0Tq5SLn`~G#YyPcK>Ij#+J)}CM+Bfli=O2DZp
z9G^L}rxZ5ytQB>LWmWjx5Ovl;Df~d}NoDopA9puykm-KSdi^Wog=362uClTQR8%_Z
zOm$inGOL7fzSYwI{*w}8mM~>-D3-D~wC&w5UXbFT@@~pK!>|dwS2u`FHNUvD+kRb4
zW}WxJloSzVty9v9mz*|S4OL_OaA$3ChWH&m1_hx`1)<J0`BTHEvQLRC-^ul0sdwv&
zb?YvEU3<}CRfyBm=i%!O8@N_71vUoyUFMAmjN;sRiq~r?i`9;sA&erYpFSwDS|F(Q
z`;Oke-h%lB8mV4fposNlsChayd_mC4Gyg#Ac~n(dIXO9xB_D3%EiNgRby|FRKVy4k
zyXh&51G7XOcDA!$IV!fw{*{o!JI>y=R+nWhvoBd{HEi$7bJUu)sJC8v_WhdG?@RwP
z8Ax-Nyt)$0!oGWV7;C`0mFqns12;3hSo+B+=C#Ee|J(cy_gU9``rf|&m)Ne7%z2^?
zwG3YzCFZk!zZQ6m;lxLoZ_D2v@90zRd46rDY|ObrhgDa~_wQzy$8OQr-rp}IuJ=T`
zf3vB2<BcfBJ>UNc%SyZz$!0X-VfQT+eWE2g#Y=Nb!R7tokqb068_(R8y;Ln<CBKd9
z#All#uVR5`i`O#*i5nD}`fcWWaA#++VZj53+2?q9c(xR0&zT&RzMm`M#{$P4zdoPO
zuukpz*?GO3abfMkFyjeYQwoAN_ysbaIdj@2#UW*{U2XXD=gv=`voom09!O1%N=Xq(
zJ~P8TCYvY0<NdDP4cR&@ybQ`#eFyG&R~wp^X<4*67Ubv@eV^+xUGLwCGdhgNKMHia
zhP`_cWn|QKadWzW)(xGCk{4{H-+UPk%$%LBF#W_u%Qc%n-mwyIK4;0ua+Kj|ud(p`
zdpz=KRp0pzzPwz1ak)Q7!|&JwTK4uKPoGEcZk^b6(LwQYI0OGO`7Pm-bEnOYW-VuB
zpXtQ8G^i`+`#g?4-^v+m7%tzxZ+*PaQD^F*?XlJyto{mg%t~G${pC;UubEdF<rqU4
zRrF3~G9~!<@FXQA$=u~xzAVw?7sCtLwk>nEwC|ITP8KUzKGS%jgmib}>+8<Xo~2bK
zy%I~fusdM&XNBNhj*3qUUQc^0-h2)eP6;V{kKK>CyHj}K-`~s)p5h-~UM?4ue90Rh
zuPSk@Rjc7&Y@_w@hDSUH)OTIGoTUd2vEBn$T2?ZA5k0VAhD61`UF>yvRuvT|CQJ?O
z3tPKq)|2QAu9-7cD?XhpJ8|)D)2g=$1^e@u8Q$#N!me!9Yhbzk9Yci-$6NN8f7j;u
z=9#qd8`u77kvPsMwab2~m#Wk6uZQ#Ne@mB$icYAkh}b)QA-9E<hSYqypI6@Hu0Opt
zI`zZ%sSH7yQ@l7oO|2C;TkLSnQQ?u{<l^A{zqn-Q)k!IJvIK41_qh9FhC+SE^ZjuJ
zvJ3Am6zFt;gxao#)lxh5MmVo8cFmeA#kG=2c$e>iZ^gF*BNC&p_o~hb%l^ai=JGb(
zKUQTf&-(3W&6`pjbARonsw;cB7I5j>G`ziSEVD1>)W+=N7ZjH;ix{=~CNr3-s(SeP
zxb(MjGtLNO@SnS@`^Jp~kEKc1S2BFkQJDBzJ1A^dV|E!MvqQ{liz%y5Pn<THtuJxG
zmyeDcZ}3l*T$yqGocQx|PfcB4&u(!${OHqDB^SF#tnpuUPblwxvEA-*<(r?y{hr_T
z1Kb&&SUz~CS<6r|Q7_?e`%Jr9r@~)b_9dl8e285XaA13^b<3Amt@h^m>psUtxpD6d
z>HBu@?Zk<*KVEom&!2s`jr+yDqtXJW7lwE(yjI|FJo3O&ecyABORSctt1f(eX67$u
zCBY*>FP-(-_CCD8W^?avA;X3J?18Kkc1SGeZ1A40ceJ0st>0>nZM9hOvojn0o99ee
z$h{*u!@cK?iBR_B>vmWE&S2l=V0Cs@>y;xemnZAha+b_s?D#6Z?(`I|6RJ9HeL1~b
zv(MXI`E1|Qvxg_gdN(gOo9>34Oh1l4pRfGqqWeQxNlpf}(+A$%D&^f<-R__yxbuR9
z1D}9r!-jtcOix!Q*-J2}CULfHlkeKQvihJg&ygU_yoIXo-rR2$k9*N&e*e$iQl|ph
zd-eZKtV%yMmwQ@OY!rF)z>J|`lH*B(YS>zUPfBz46bc=-n$@SiZI|qww}%@d*nX6j
z%=A=fo1YvLW3Vnx_uy3RqY0)`9V$W{OMme#kkjAavsu12<oOZ~XVwi<<F$KU*>J7?
zwq{fHZ{3|`Yenq;6tFt8w=)P?PVwrjGoRqMxk1~WVb|~EDeK?fV*P$0fTiqxp3S!n
z*^F_g_qWNP``2)Eu^2PMlpxi&EJ59G-sFI`*)I2+yXkgu&9|HBCr)SE$w$qebeZMA
zw%psGmFX4#em)P3IKCidYgBLQ>1hk&_t$Z7a%L_PvzqsiSAt<$Pjpl1{<Y3KcRh^V
zXsX`G;IMo7Jf~|5oi+BB`PMr`^DR+loSVkXa3xF3s8uMzG-A^d{cCHj+dmZ@KXan)
z^Kx^;{}+FDeCXYv$?!?1yI8)yXP*B49GkQVj;hDUx=);4duUH(tm4ES0jv{}88@<Y
z{FE+u%}|h>zjnE;1OsD2%=SVLizy9WVZ0toZk+8sGIjmFBO6{6X-o}T6JNhib072W
zQ)ky6IyF`O<H2g?jsO4u<A0euuc`0y{-=9)zqdWIrOR=_@|P7!-J%X*%y0hNCp@tJ
zCGf(CaYC~POGV|$jVYe-XXfnWo^>kgu?q)7Mamh80-omV-R04H!_R)7FDe|K@b}=?
z9nn?SUzvW}RP>bd%)Gmtaqnyt0$*r1WQl#q<Yp-`e7R`<gb59PZLjXz3hn%}P_1#z
zoxMVvf1h((vAr(RsI_NTL-yj!FDJ~Kmp6T$Ra@eQ%*$$^Z3m$Jcwc^VH(q8rARbr2
zxV!xQv4hR*f?{HA>ho)aIy*Zps=jFC-PzH2dAa{%(D>}1pPvPVgqr&8|4D#mrfzNJ
z4`;28P*qj!=<929QECj)ay>uKcHy?e|2A2LvG+Y+Fh!G*A@=a@M;EvCCw=7amflnT
zvRTw&>U{a6xLVQs{Zg%~=G;EechX_@MhAy*hF|YYc6zZEM3uaiYH*k5J^tuuyL7T?
zYt>KN&*g9a6`TLFblcC}rpx%@#irB=)s+jsc1Ri9iE@cNotE_Rk@JmBsU{&>nkqsQ
zvwImuJQ=3i8$5ANxX-;+uleHx6#<4BcgxLgv2Q<~^)azPU?Io87yJL@{`vJrX3zdr
z^7m>!m*3g<_DA77-lLxnWUv3*)+xOB;G5e#JC~~$MfEoHi9YN%JMinU^oG=TVw+#<
zoMW=vCR4!Av}@mj`m?bqvJTUpDo%WH|CzY{JJyX7KMKwkPOks1v{7PX{cmYL-KdmO
zr;bE11BMcgmksL4^N&d1zL)W7@8sa1O&{NG&#ZXddyirD-f+e%-vbyJe(5sv=`t0a
zfAAoC{X!LE;n;cA=bp&%2Q%8#JT=&7`&0Lx#NW1$GlIM(JIuNS8X5HW_qX|e;QZ7p
z{g+uB7$od!EI@;ypuPK3r%nZ}mH@RW&2n!k=;`rYUheOnm8JFQ@#Dg`w@jD+cnDg(
zvvcRp8+)tG>wY|BU$S&*;)@Fld;i(AnTtC!ur!qVuRnZowY%Zt&62#ozWhvJ6<}c7
z_nA*l@*02T|CdZ|vAjLEO7`<gu@z07{m)nYz^>B61z$4E($4*1wTiv`r+vrQFJV2u
zGi1zcHZ#`A{kpm5+A)SAp5`g_f4MX7*L8dD|HIVr?mXX_lh+epo7X?udi~Lb)zkM)
zdQ+6lz<Y4rUlRojK94FM4a3;Qy-y<^Cmm-~n#j?4UR5bPq_I5jKmUYR0>7tEe{gk|
z>AL+NP2y$=_T1aM-z?hUhNy`6YQwreW`7D5#V`Nmdwk~i`(zg<rYBsQb?0yPukB}w
zPOIr#;qY0ub&1f*Ook^C3aWBDb}&kOlw_Fr&$N7@VS`ZTzw$UG!Nk+k41c7Zb`3F3
zD!B9a{%1LE@kL)d1aDZCXq?)-DQoZaM6nGAyVS!T+*w;ZW0rwv=&fav-FuUdhxSNs
z=an|^b8%@=KalCWyMb}R)q)TG`?%jubJVc<B0BHRc7Ct;_{qObwlMv8dothf-{X%r
zEV7lAYLt79uVl*DedkWhnR&L-(&l+NA8gak%xHXleSPx%eYL$ej2;%wiafv;v{Iz_
z`MINab`~Ejl;Psy3W$i{(AU>zVPkVrn{2tO(=9YK6m;ans?gO2kK$4@4>qy>_;8qC
z`tQywR;EXk3{xikzF)thT%&JK9gBbcFOx-&7k@l&`2R@HJ>v&UH|4S|ziGrFTHbK_
z{)3I@tS83Hbe#WJ#W?r!|K4+()15^xvf1!!+zC0xAR+at@o@X{<Wp1TUs!kddBheC
zKI8PVrgrzo|9UFsxqo_^vgY1qDe?UHBk#h?7N1wH?diWB#&~7QG$mV2PW6Ak<5&Fo
z^WjSV{)5IgG7JU3%Pg<0v+cgJetkkoe*K;=>wkYQT4~sDXD`=+gF93n{J4D}ywKtK
zPKWE24f(&Lb~i8{h<(_%{S^Cy;`z4)d@IH0|Cj4f-=?ONdo@a={u9%`tMx`|{3nkJ
zpXWRBdi{5&h#6la7xf)8kTJ{sC9Hk#53lg8JBLD!CO(m6S~lOJ&-j+Kh3p2I<LjO!
z{c;p++Y|kJQt&aogjm&rr`8YNv^SiQt$3#M;A&9)B#%c<u?K9HT>3r#^Ww#|A95dY
zyqU3w(YY<>=%uB#hAAEYepkKu`@K-bPHwhUnalE-#usZJI{herm9i)7@Qd$EW*q<O
zzn!!8>-zQY|9Q>mb>A1u?&W^9utTAXS5#EQL`!1PqKhsUYdlTVF0S}_D|(UVkEl<V
zSIo#*q^9NMz$!XL!^~x==HD0Bf9KAed0&3>*B!^+%Kf(d_W8?3{+lyz-aP;AT&>;v
z%DvHH{$YQsMD737+o$}<Z~ttc{*V8<->zwErmWdf-xs>N?DL1i^FLj5-(C6lE4Ss}
zF9-4yD-KQ+D`Ncp>eY=s1&Z?b|8guoCSvfo%WF#M_QqtrFY_EW*qm9Y(XcG_)5mH3
zJJT=P*6e+qeQ(ZhwdK6_y00W6*_I_wnLgdP@>2>IH}}uLmgs-;|Nl|%?Om%b`t8-#
z?&5Qn>R)V3O{ZSD67ucc-P=na+g=hp#{fFV!pX~vtF^Ut;jVgLU*9+P_Rf~Gt(q`t
z(xeB1hd@g;QzOsJFjU@>`{~I^n{PLg-`w48zV2h^L7oTCQg#?uyk55bN5W-xn+;DG
z^Xi_a9s44E_=uvgW#x;LGSMYEe~W%EbkT^Hh+A>n)v?YrbL#1Yqx;`5eBYFxc;KeN
zUtO*${|A#KU;liv?{`Jw8406b{7+)IH2&`4muxdnu}Mp_s(e1zJ7QOfbid6f$?bPG
zHEllk>U`$%uTPH%R~uFon6<X9WbfUrTNe5*>F>O+HM^fj@4NTaG=F`y^zvs<jv41Y
znScGSah4#{ZH6zBc3xp?65gxN-|+eG_nTXjSZ$B>J?%Lzr<{9d=AOS7^Xz`Tu(kW0
zBOhNMdur+Qz6Z<Z&+pip9eib{iSJvtxeh!5N-j07t(@hD7OdRxjq|pE&-<hKQ?%IL
z*9aShoRDUfOnj<zdG*Hw4bqmM?N?Vk{T#mI<<i*_)(JYoayvw7uU6Gf*x2wT{8#Z`
z;lG}e7IPM#lQ_P@*zds&Lt9B33+shnnZCcze=s}WEAsn&-ZjztX3d?yHg!q1^mJ>p
zgk@jSKmUAuBj&+#asPQfc~N?{X9~|q{#1GPf40a~UY2~_ker51rFSL<o;~n1-0`WE
zh7I4bJ1Od7E>gF;ZuRmU*uW&Q#C@LM#ReO_T^Sno|32PcvFcE#`nRM%KjP+8-Ly%I
zFEx#~`DLK*KgT0#eH@R)bD1tb%hp?;n7^ETDP6j*B-|?hOl`C3eZ7bMr~jXj&A)f>
zq_bbzp9LR#UKw`<?sYd@b9{r?^L5uUa=vV?tu~FXt8D1Ezjt_%YqSARw{)IH+QFvJ
zCr)wAIlbw_^{`73@0Nb=+n)KSO4t9-C+<)EcC!li|1({@evgpN)DJfgZ^&5oclK9X
z*((19{}c4H&Z>RrVGI9K6LdG?>@M5a5qnEb<#YdaOufHW#aMOn&gJKye%-l#@*|6i
zw-ZwnZY^K6s%!H(E6{RDG2JMUt!?{19O4cM*>bNn<IRnYfouy@>@@aQeaL*ht}=Y$
zqpqb&K{Yq`R2qZ!(%=98&;0UofBxM3oSc*|FD}Lu9u>V)dOem?X5rb({`P16>wg8W
zTD|(@nJuB)*YEq)Wte>I!@cVFg}+`d-(Ji%`~9|Q20z!FoKt=9=AFXd8+GM^qc->3
z>+YRjz3kq#qHXgYveqlx#VcEDmu=c##D3MZ+HjVZXQ+;mX|Im&!uGU@jr{W;E!cGL
z!1SBVzk23P+4(zQrXh>Fm)WXSixy3K=B0dhYTwJxfuD|=>r{P<RpZHd($%@U@=xl8
zn3X$<iVB`TdvxlIi@*2b{^q@@ao<8rH?Chc@t2x>*Qy2S76oY*p1zk0c82QQJ#b;q
z4-<Ynn+jk4(kp>a*B?5xB;fSo_Id94dm9?RELpBEYvcPv>Q&~dbqC|)`)^)phzxfQ
zj+OME8+qP8OzhEl83*4e`?3|y8Y=@dwKu=la_>Er{N)9cTmQMmJ9bQ1qa%KQ|354C
zeSao(e!nC9OKN`2CvBd?kB&(nmw9w`0)t)c3A1NzarZveUFH{+{`tJV?)1#Pzb3w4
z-!yA(L+a|Nb3R&S;fqtgK5Z`bON*%yk=s9g(yYHZ>u>p|Ci8~&UJWrZT`<FH)pe)O
z5*9q%KD<}gC(h)vNz>|@))nmUSZ;Mumd_;C`Eux-K9M`;cw+oy+l_P9yt}uxyY~0D
z;y*VE-ufTTfB03xq*D6Buh$=b{*`EJefag!_g^1=NE!0*`@Ong%HNjNke9GRtggN7
z;U$Ao`<Ju);-btX-<5P3eR?_nYV({cI(Glw>v0wP#N4)9^4+jG;IHYnOV9ILuE<TW
z?YO?Z?(7cXbxY1)_{?v_<5aQg;n$T0pATF7n-P2X-QChNGdE8uzsD(FasU6*=`|mJ
zJf5>XfpJ;p#=2U|?CaAu6(+OB*KVEv>66>0&3C`(6d0b^IepKvw@X6vpEuW8YpmF!
zu};I`{5jXcrHhs>d35T`ftfQKUwJLOnEG*VQN!J1jNg8F-+ZsX{9u+!@M)Fcvxk=M
zDA3d^xm>rRPWJHX3l|<NUwN*5{jv6oDGy4ro-E(_a_-w@;q$uRn0&Zu{$Ta`<tsNa
z`Mavlo0WCWPH<Jt$~AYcG4IXLSbpA0wmeTyZh!l&Wl=TDV!zycoU61n&${xf^~u~@
z{hR8gEi<JuD?VyzEnVg|GcoYF`ASnC9(SqC%+@EV-<QV!bNIb1xVU+qkf@tb%FAD=
z6`|tdGWD6O_q(ntHrP2+cReS+?N6bprlm2pCwKBlU)g>%IqI=I_x;1^KYm{9*?imn
zhr#CB-(_rkGA9nTa_{_puiDe!-~Pmp?pD+6YXx@-k8iB{nsuyKT6}u3TG#t+(?0aO
zzAt`$e%*^t-?P3{{JejBzIZTW%%&91!|nY2M*kRsf`VpPm+R^8{W3{_4YVTBAtXP^
z|G?S_xAx2^Vqxc#>DYDqX51$J{rBC=@+9*uo^AUfrF}l>ijRH1g<QtZC0#-Rnj#Vc
zHS3xtd5Z=lHg-0h-}E6eAwrCIs_2WCr5dlo6110XJ*3wtxItg{^rrc{56og=R+9*^
zFufPhxLNjxuDo5ged!y1$)(f&I#n_4Z7N&E>h(ad%CBPf-+%z!0N(%~(G@I9g}TpP
zSrpXF)Ya6=wMr^rpUCg~RaTd`R_(cNadAuSlPq?PEBh0g)-7U}bJS}5-n{>+<kcU?
zt_Ge8UHG@pTk4`ux4DJMRU^foTkNyAGc13Li=Jq&eIEYV@0eZC+?59yZX0az*}yaF
zl+?u->lL$8KDeDT`&~MXby_F0hJ)&TuY*Rs8+3F+bWR`I<fC(%e;R*l!pYugQ-l2<
z2zK6<<9wQ9`=WxifJKh|J)?Gk?v1_GTN`%C*1U5IG+n@H@0$~T>gKu|xu;)s|H%ms
zU9q`9{MurxAV<&b|MNsdHIjd8@XuSby}<fbhi=iVf<Aerb<%+!#U$qZb<xe=pt0qw
z`JQ>ls!vrkuYQxAVzQ*S?eRwWWtk7Z&;C)PR=2-1F`~k^doi#0td|Q;r8n)gFW`+#
zkkpvQI<2+IQ%mgd1_`!rb*@JPvNv9d(m4>Kqtkjp`N|gMqG$&1My>@;fo~2o9h<&L
zW5J6xfqyD8jy$~2_~wc8TifdW(T=A%R&QIiXwfRI#?24bv$x;wJUq42nX!G*0&RgA
zi2*v3vsO>aT0Lhii_s(9#aExm-)E8UO8wNfYthyFNiJUtea`*a!My+0#N%79$DRK7
z_xH}f-)={n{F|l|DHLTLy=cLLhR#N&f0KSFE@6xa3OaORqH^>d^OO?;Wp9NR^Im>&
zv5b4AtaaH0`4{@TO#_^kZvDs{Q~7kNPV6p|tl5iJ{rUZVrOzFs)km*S(SBO9p!UGg
zf8CD_OR9VH_n&!|nf^F?IWvQUZ*TX}Zg#`ppT62yRWTM{kN4So@u!*B$F#;|#_7M*
z9v!>;?;zu*?YYX;r^U?t_>MEIi;eC$zSt;l&X1G)_IgoAza5L2Hg$X5T1K5K`~`~)
zyX3<9o4@f^JeT$QC3jf+wg1yc-R4_Ayjlm^iumTv&dJ8-EFN#z`~20_y#>2@)7Jf0
ze!a}^z~qUA7Yy@X{GO4~v*>_U##fuXtH*;E?|Z%~|Je4b9*vOj-4(yzHpW!FJa%E*
znMp#QuKoN`b82Dlf9Ai;zh>1+=J54>H?Tf?rcOH|{Cao2?(CM-gCCEVzj<Hw;L_5N
z9tp><4UC17$IWk<UkN^6vH0uzFU1e?*WNLy*`2BV*w0#DFIjNnOyl&TKOc`5Kb;yL
z6cKUaeBHOrEB=1JSDiom>HTB<^7_07^c*~x3mzP3wE1{MI3zrL@>EgTfIpYK^)IfE
z-_O#kGwac#BpE(-f4iS5pv`X#>-T)(%FN7EoL=CalA5}Zy=%j*tghBY8c&{!2He?i
zKkabi%H10R40Jz8NoD;liwT{7Y5n(udP%N<7fK6u<~Z^=yg#6yz2}e7;yz2ZTN2q5
zY^!x*^qLp<%Q7G97Ll(N`6{!g;h3~2^H$N+llR^q?`#jfpWP#WZ?ezc$GT^9%9+#N
z^8FHRU$4IO+LCpAYNGD($<vlT2#zs{yx94<E%ic%$wOz$iYaY^HHH;?AAG*4YV0Gb
z?iUh#{59)g7M%+mD<XIC>6z~eKKL{&u!Pr@ac!iW`@Efe^Dp&3+IRHqeao)x=KIfX
zxOZ4$hSi4!wZ~S4etC0w`jlM1uI}4*{x%=0_J)Lq%U}C`XX9aq>yG7Cl9n|VTP_6u
znXCKWV8`_YwxxVoUu||hW&NyrOhjJzLU)di_J_%{)$IB^k26m@-u&ou(oD63|3g9#
zE{uNR_aP#V=a0s!)<v%$l(f~qcxG?0Ao)?)T#L~3&2Po@_GEaK<RoRTJUY#EYvA?G
zPuCn?<GDEh<HECxtG`)D&b`>2_|o~Kw%@Gpw|VEv8(fIGEAL-)R{zCZ;|X@PTr1bN
zKYBDzwrcLjlj<pAq6@ba|DCz)FT-#D8;>_e^&Gev9N+o!{`muUk_#;z`Ty|Edda+=
z-ADN7)24>&D=eRWRomsj+4nK+SdZkKs#hyPeX0C=Hbq56izYdQt&N&`;G(L&lT?Fv
zT!rHH`*qglcT0r%?S3fit^S^NcUP%S)Rqp=UR0Y;CzLzok~(G@r+>Ord>(X;qKzE?
z>FN5<#rOYkoxT3&ar=LQUu`6qEiCFazJ9l9%B#G%L0v%fLP5f}vIYJ5hkl*jdu4^?
z6-~(sQFC4|sjFFfssDVuYG=wU5U{uMTkhu9*WJUT9vP|k>x<{|`29Y=zMf9Gut3MH
z?@aPb{rZ#s`FlPt5aQJR_;Pu5<=3mOXJ(h{+WgC2xA)hng0PfolW8|Mrf*gKwzy9I
zN7ma1)%mg&s~4^m+GG07>@tJS@B9Dww#+VGQuLCcx#W6$;MBfwGo$w3A9%kk(As}|
zi;vFfN0&I&rlkt)?2BUj9yTj$YmB)ktMCf51L-%p6Bcups?BJ8ew8a^bwKj1yccuD
z-h6THWQ?xeaGrk^tKRyi+uV8cTW@o(lq>ilQnKDJYjN`zHuH7IOoC<?&8SF}Tsqb2
zHvb#tt@j<OWW&!~nAj>)8Y1`iS1a$s<?kzIMH;8Oruwm0{*3?sXhpE!<FoH;&de?k
zZQs8;qVnI*=b0H93HSC?w!gLY_O?Ir*w7<(`axCuKZzl2*%>kA_UDh<@0bzXK9|cO
zckT4AuTS6Hv9W2=db6O7iLzc-^LDW8tNjqVYHQG}pjR0lxeN5Jc3*#b{JlX&k<()C
zSuzg_wM?vZ|41#-Fu1~5EBfMjd!5#oD+<odKCDGP1#CP$BEpwUotA~PvAtX1d$mb@
z)5V|<i*Mwedr-KO>w0|t!!0G%{fiE82)9XCe05$ORuI`=6>}@E<a6)0(+@PHc5HgH
z=w?^a@pG2OZ+Cc=n^_ngkgV8I{5IlR&%Oya#V>U`ynS%#%lmSPnkymKD%dxtdW(L3
zR;t7I?(5UjnilU=Y~1~y{(i50bK~N+xz^blnk$#CSu=5$m40aGynuzjW3)~LYrTB9
zN_DoE(V46{VZxeW%rnD8e|32EI5EF%UVm|oTGK;;I+2<#VG+^QKV<U$Kl&<m{Bhw;
z!-mcUbKY-!5fc<_r_A^AN9E^dfnj0Cu7=0^hJ}fV#}qg&zgPbA)6+e_Uag)obt>bB
z2hIGT!Zvk!?6rqCsyi33CA`14xAN)K@Ewo3v_UIq{gw-_zuvt_Bc}MQ=^c@aXB98%
zL~LkSv`Fb*#be%**yjh?<)2)O&VPGl=aqRk&-~cdGDpVzrDmB;S5xcNfYbH+;?9`=
zpL@P{yS@9{b8}6mOnbC;?b3$_7_+wJFJG3@y!Y<`#!vma%L*Q4rubQK*FMNtwaVtr
zt<clw=9;dFk3SckpPTr1S5V#C@5TRExh-FQQJho%FX32!zHRo-l_w9p<<k<@+x;&r
z+eD_}t#{(@-5aV^ue@vfa&Ozg85j94Ro$FimsVe}<TiJ!Hhav>Z%qO{CyUY=jJ2&U
zZ?&9dyOVGCPWAV9|H!$2wOe)7S-Q4Y=Wm(j`*rox|L6VGe_dAVT{ijH3`60U({K0x
z`BJm**PdBzM&|qHmh1W5^$gCGTq<AV^3#2F=ASC%cWr8$+Idv7FDUT+Fuu7hI{CAo
zyl83NuP^?KH<XL*+*|bGruE!;u9+#RRwqsrTsr<Xbw-?j+iK3~p}j%jOr@$TwyJ7;
z-Mz8I{NJAB6{oG+{@VJb?VsoG8f%$q`ZOeLT2NqVLoRz+P|((H+urJ%&u<=J-OF=r
z*Xp0^ip-VmGZwsjA6oO`-QnVW``&n1Pm5dbn|93g@Q0s&b*D8l?)F=hxYA;-tofYX
z+J4L3a@X>QUf-y+xk34YNblD8_s_T5>p%azeZNZa>1v+xsTXc<=e?Y|u{=a?_U~KW
zPw(qT`0kqLt6$FFW#neOXMwzJarNZ6u?~)9j5}XiKG_-j#co5_n@?MJoW8c`O3rbw
zw~bTpu^X?|U-JE^$4k$>=Y8kuPmSuIJu7PRt}6S~-_kcX@9o=Udo|?E`lRRAqW;L)
zJOAD#ae<xfY1N16Zx`kqX3JW=szA=PrRQ<~!UtzOQ~K?=Tmyfkye+r+bY%A(gM5~&
zy;sZH{w_Oz^V){?J8MMzq-ung^VqgZCZ}DnUtd4_{{5Z&{*SJw|DW}_&+h!Yo=ahj
z8THMz!Qvi=4qQ*T|DbZ!oA&Kye^%UMQhnc^FSPN^B;8v7cE;cZ#|zi)_xEmH5S@5`
zU)8;;Z0`5_b~oR7y8GsaFSe)Jmm4Ly=rOaU7}eG2>+LPEU}asoqsH_~-6y@LtL>8R
zAOC;!{uPgJ3mj9vy!B4|&zK@2`ta1LLsRGax&;dUzqNnT)7y4WmhHFeRaWK>E?%I)
zCAZ(pb!q!7DgK!=AGMru`6LwlG2rgX>-U^)>wSOoCg<I**LrL&J8r$-`#tX0mzRgz
zc%^3;rE>W_U#Pxd+0vyKH>dkoeS0Ixb+l<)@_SWw<t2<9WtLNWrOh`LJ@wj_d)uw9
z&hF^Zqq)bfsdoK-zkmMk_xtUieXiIN^=IbpmselUcp-aJ(&F3m$@3=q_CM}he7tb2
ze+Mr+--ha|THE&jHH-gyzW;=V)}xmAf0H&pb4g$RbM~wXo2Ti2Qr>au{7*0!kN>0Q
z>MD7s?stXWjt37U<}XvT&ntgWbaBo%rVDfCzCSq2{-*B9s<|2d_mZDE^*_#4UBI2W
zTG}JkS+#%PUyb^xf9h=Fe9smcihpeP{_pVK*3Rzd&9gCE73R2nY?qz?`RzZWzIA6)
zzBco3O8!~I<~Q@u$IZ_#eQpsxAz?A&=l|`~qTl~-v8%nb^UtS=F*Q-~eYV>Krms#_
zULC8$yfjI<?{EBs&DElo+VzJz-YhKmR9kR}KdP=X_2P&1E5DSB1_s?Z5x=iy?&B`C
z5BALZ5BKnjuBrW(Z?f)>cz%7k=It)+%1@o^CI8({K6$2RUXJd5`S~j!l#~^{xyv!#
z`|#tBi?gCiBxf+>@7>zU`&zs5&DNzc(fcQQm#t4dkt%+%_|#FG%Nr)uuc>Z+{EPSD
zrsQ+Y`Sq?hlYe{qW~+v6NVKo1kj|+(`Y-xLy_ihBut=X{VcH^rb%)k7>n*62mD`rT
zKJDr%Tb-C4Gw<)++4}jM^pW@BbKM+QwQpL#KkfJK_nTf$?+;qGYEHrDvvca+g#6p(
z{&?QYhl_q@KRcg(U0vSzMScF`$!q6-n4kae@Z0tG&mB<|-kJW(c8<k|BVzZhH;K-f
zTXThN*X?~LU-OvWPW<lvjrYm)`Yq>+znBKpEUvxh!Q;O`bWYm#rtHSIw^vs_XuP`T
z%Oy57zc+_>KIc<fp2iS9-*jT3dAw+8&eQMrKcB4K{_$@1`aqLRq2_be{lV{dx9<sD
z9B}1Y{-h%NdyQN3O(V}Hab0Gxy?WeRdfu|UY*~JO&zS#DuI=bt*ZueGxpU9T_y4}@
zczgZ+f4^p&v#$G7ajak5o-Mqj#gu{3$k=$MRcY3u_QD$h7iWC=pz>~Roxb_J!sIJ<
z{r82hvMw<V;^vmLN@jCTKl9*>{r{Q1>-U{Hb^lMBZns$Bx6A&E*^M^v^s|e!dZ+h3
zx)izi!*Abz-?o3fQ*ycJUR|~H=jZ-?tIAFt^G#)d-Vq?Mmch#T=mO`Of7QD=KJJJ=
z80mjI)s#<ptz<*|yFZgQ|0@ui+~)ge@@>1skoOyI=f~fD{$qCPyv$i%*N&<FseW}|
z@^^Q<!PA}33!Xn=*icz4x_thJ@=KRw_I$nOnya;}y=BqOuRlMz9SjV=k$cx{AJ6}p
zyv@rGJyGX3S|IAGc=qM9BaZ5YkG5#9oEds}v%Kx;tNC|No<IM~a{u09Vb#;qCYK)O
z-Sapr;r6m3x4u8x+F@r>PE07M6pm)};bXq=^2&z_9+B97BL-dWXJ;Z0b&2kNQ95mY
zvCVpe%xmW*zn@-OQ}rNQuQtu>F?;Xx&-d%jZIC<sM!fd7c985^3CG#@8_Mf=oYM}3
zzP6Iny2!}Jb0X<LgHGL#!xN`WH!pg>cYeVc!}FgnI4}QndHy`l{l@20E-~|OC_O1;
zx9@kJR89TywSNp=$+R7BzC8EPihE^q_htL-YqRo~_22WKC0K6$q2A^9PuO05Z~0>H
z>~f};Mn>#6`X_FFd*=4q|Be3g4e#UIUvev|>OVSM;g}oC7_+lT+&FE|!PM!!35VNO
zYiezJJZ*a2RMvklEORceUjOM_>Gi@drq>I;w(+KXd0SyAw*BzkB-sOJ+0BZ7EnaS1
zcHl<9Yp+fhkrqRS?fLi5?W>hN{ovG@Gf!45jw=6J8h*!%Yju9~S;_tO&1&(&+vgN}
zXT)c>F1YPfY9Uei^C^$jdmFLy^Um6zw`e{czSb!)boYefmM`mGYlX*}&e9BKEBbbG
zy;1r(p?|-wYc6!!FX!LFw8G4oA^bjj_WY)q+KT^QoU3Ovd{88l!;p7lccW&%|HF&k
za;fKzShDYRE8l4_>wE6M52;-He@RcT-PQDm<GNGs+UeZ-HFLZ5q)y!}pMNJvbHk5?
zI}@&i8vJmoD7Mns&3Nu#J-fX4MJ_#K)yebce=S}nYu(#De~a<a_p{2x!)rhD?w>dN
zwClR^%s)5x`po;oC0}czy+vSFoxPp&!IwTUj?WLbo?iO!tJI3KJO}3g&9MYcm>g>7
zp84-noZqhZf`0od<Ys@%ee}nE?)g8FpMPF#k$0W%letv(&b<GJF0FphRPVU|$M%*U
z6@C5I<8sz>wbw};y_vq>D=^S1csU=NYvP5<=NJE<F|Mrp)H-MT!@xhi#ZKn+|CTL#
z!RK&;b#DILBJIt`&p(^e?yq=t=BfO1zkRP5PTbqTFWtq~y!_w+%@5y9KlFDR{N~=>
zr@G}1m)?O%s<&sDW(%ITuh+Z0+<p7s;JN2k_$l1C`OG7Kug+S0-#4khRu@lgUiwo#
z<Ih>!+Pska3847q{8Ra4qWcVkM5lH+`@b*!g>CQXC0Cq(So7gDe?`H|=9+DPH(x00
zU!TmC;Jsth=9wD{6!+bVy0-TN6N4LfZ3AP~H=pFAT{9cG{ydb*-Nqzgz)%`~gJI1r
zp80k>)9WS}JmzQON^r4%pcXIu+@_9i``q&A?ql*YclcK2otOKQfA;xr&vIAE`f04;
zF(2jKdQQBpdaN&0&KL7R>P^M*vR2dOmD&~w9uEcL_CG9@i~nY^diz>8f6s$6C;Qf(
z)brD+?ga(xmdu9^C8rHO%;wUYZt%S+w(a!N#~)p!8~kmzPJ4Q~{L}g4ZXXVohEKFl
zQkm(@_R#$ApBFdfKXz}fE8OsrecQvkd!#+i`c)LSt$k3o@uT?38HTNY-sV3qJ}T;c
zV~b`?d`R(5iK6epGgdXPpI4!@<?jNq34&kFy*s<xzJ9v>{_p8x>tZFgp3kn}-_I!F
zQhHz~w?ewanm&&0hI<&rH^@C@`c}mYDqxDw`&yp((R|=+{DQjG+n2TR=kM-aslWe@
z=41W?YvtE4#C^Q3z2n)F>?I%71;rA1K!+hr=9M<vka(C4bO3ZwQBlPHy4sA}ZM@Py
z-fTX9;?$`}+xP#?UDSSiDUYtqDc<FG4?I3C$Df=1Nq!fTMCYPab3Q$2UbE}7-=E&z
zTs<aB%e=ae-5bx$|DXEf@9aN`;v1v{nScB{|F$ghX6IVoYj;@x{F-(Br0?m}drz)y
z_A%XVeTsF@uSWI@-RBpWB|BUxjIY}{KXmoC4}U&Cm$Q4U@8QK5^TBG(pQ*Ao@|~&M
zW+)i1ND$!v{~$5V-gtJEzinHp(bJdvH>CZm$=h3JuyiSJ&Bvp43PFq_X<9Fg=J<)O
zzux1;RQc^@e#M7_o@@R;ZU$A+OP-4+%wYSjyN};BaL3<2x1;SMz5h1Y@8WHXOWFOA
z-}w0);|A^ZGDjEp*NJVtyCGzs-mV^h`6`b1xpPyqDr{c7yOyuUF3R)hTxR*F=TGbV
zZp{;5-C()gmM#04bLoR;S3Yc+!Sd-=_Wg^i!>x?dcyd3QOyqj-s$Fi;@f#bzbT3p(
zEoS{NdF}iSPY+CM4hiXWQE8d^wff78gB^m(pwon2Ut9b5$z=buCnqK@%vE;lNqBQ(
zBdDWi^Yuz_r(E9j;=h^KKOdWAej|3PbcZh^k5R>|kWFlSPfpwa-x<nkaN^BP_m4Nz
zf8W?~F-(Ndi^*_r*|PVIrUgll)OS8Rdt?6350Z5?pZagt_%7kzv2969{`~5`Et2L5
z5*Kgwc8lkyzPjR=lA^LAHmU#df(<wP)^#4SieTg^daHST(mSv8n{BBQ(;U;*+lkDr
z(z^X`^NiDa(g#oL=QHFmUznfcsj#arQzGYH%+YDOp>s;B^tbK*t>^ytg?q-TwnQnL
zt&cSSnY{LYv39C*<~ycsJip&RoH1W!9{**g>9J-_|No>%UoqQ%e~D7D1ZYCJ+y0hT
zk+<H1XEAo~itO(FGK}^<9M^DIjQNJx&E|za*nTJkWS!2q$!b&oPwLsZ+`V%biv=*e
z{{HsyY5TvO!SYoa%Mwld8UGyKUH{<M<#qmh4(d$Y(rCbzpt5!AR?r6dqqWTJd_G-^
zChpx-WmtQrWM0Mnvb!cfXC;|2F!udD>3?HiN#<-W1&63v&7joq|L=XN-+z^34;)mP
z@cuvV(c;4&EjU$z81F>wn%cj;<_!Pw{~OL;XAx)A={{fgzuGOX&ay9#*`VizQZ^`9
zZ*5^Ix0f&x-S$_#Dq5ON;ecne|D$f%_=Fj3vsM{ayb3YXk2!H>rt**H_U4I^6S)$M
zBpRwhgif5+&rdkkv+&LD4Az^??2~Wqx1Y5tFeuO|wN~}`*X+fAI##)EXT81q*1FR0
ziXU9j=IM8K%&XYTmVHfzBiERR+c((a=e_Emf4=WOe*emqclYgX7%ml;FE>12_a!GI
zIz+5M$@1a!4XG1t*|$Dm`uC{&Z_b^FgHNY#k6Y}=t<kVMY~7L#J7)Y@oXj2HIj6pC
z%KL<m*SmNA+j7GwR&~-kHxK3yEy8{eUa#N(?CtjZb{Y4L&)YaBa*O`ycd09TcK*ld
zQ~Mb<?rvy)(kJ0~beZp4tp<kcan(HBVrw?vx4*=?W@pZI@1x}t)ZHTGrXOxKpK$g2
z_0am%Uo&1lS@LYlPbu98Y{q-yysocX`v1wv7rVOd%ZD-W%VdD2_AOtpVT?8V#%GwJ
zl@sk1vOm^%4$CE><KOM)>6h0@nlUW*O@6*9wa3y*db;=H!~Er{Q<*Y$H}p>6{_%9W
zxl#5tj%|CsiaG1;5n%AW`lICba+%-~9=^4`mt4D~-ZI_WCBZiD{?YjhazjEN-YI6^
zR8bhQ)tE;(HvDDbox&A<>ZaCZTV6Bq6`ehK{llGA&p*uGwn?pr@x{5;DK)ow?=*oe
z`EXdiPsMcW*ZcYvpTjq13hz|rTRWq$+qvt5gU#oM#xX|UgsM{H?s;(tom{B2gwZ1V
zn$9`9-#O=OzsK}hzq82O`BZG(jz?T=ywb;RZO#69Hecv{k&R5xTl;CBeigm4{aRSa
z$ozyy+U@SWy(UwqZ(q&CBRk94w|Dw1seJBIhP?ql=gLmeWtdq0V14aJsqncap}W^#
zWS)Qj{uP&8Pfp3&--|N6rZDYDIccWmtEFUXdoXtvSNGd@9KR12&U~xc013$!-UDa;
z{XHpVGh^=Q>Fgl~ddp-FsB|*&s5WLu-QE@w5O?py%jMs@%@{;`&u^<g_VI6j{_m8t
z$qd`|+8jGg85qym*9&xu=X2VA|E+6s_Ft}XSJw(%&6g9nB@!-e@Z2GrXZP!$vd-y4
zufIRKA}qpoan78D-~J@Coj%a=n&I8e;Nu$--`@GdDste|`+dsgKR(Q8e|#xcQT)TV
zPjA;=3!38L;&dW1J~UKJKkm%@|9{erjEq31a%qRJOL=i&p-%L+p40mKZ7w?7=wz&N
zEAui-Elr)P#e7-lTo2Es>aUBw%+9|R$}rcjca4tt(xto=Hf|-7GmaJQe(c^f*}lm|
zsv)&Bl}E>7$NRUA8eMw@OiTl}SC_XiN`&2PDfrJOSyHz}`i9Z1H<OH3o!8Kk*2?@~
z)?(Gja`(Vux2Ky+vrU&JKKOX?r_!~%9M)_X${63@k3QTXxN}PVUr~n@J9aJ0%F(=g
z$&lGVf;nRMX)`yz<Y)QWbBfP7?ECYHAvLv(+x4))MHA~{&BZG^ZpH4lTEoD^b4K1H
zGFI}Q!?pbaTnabL=S{tDTFiKxD<LyenUyuSyrpA1lSE|ef-T#o{Q2@{#(B+&C8kbN
z4Gg>18JE9{30o6!u#uVl#=ctXZgKr*XF5#&ifV_c6tuLrH}x=`dUeVwhGUoV6Fzyr
zo96dRJXke!e3ow6^6`Pwg{Sv#vF6==%~3F;V@^Z1RQ8F2)RGsavrfCdeRo&FPX6WI
zs)d<ZQy71ov%YQl{f=X-(KF|?3n4eQsr<QPbUTEhH1zolrQNH0#4Pe2OwpXO=fB;{
zmwc~Y?P-*7m~@WyPQ-gf+q);veZSwY^;ghj%575y<<kdpqLa4k7OU*z4K3T&E$sj1
z=<fHo46huNaA@e+SG$s1qCxiOZT1rd=>eA`nvXws44ks<?xXg}a}onK3i|wa)O&F0
z5*ruyZ9|5~YZ%;iH7sS+c&W#c%}~~&y?&3;MdueqpDurP=1SPZb70QH!`4d}m_$UD
z1Vr5`*ucHxO?2X&{Q`Q2AAGF-AZce5Y-Ih#>g>}+S)bD`ReyE5xW$2I!CNLXp6*v!
z{=2(RCMuU(gtXqRetVR`>Ba<3DYJKbY-+xKWn{k4{`C9fuj=kR2`RD;{)?x7DPiCD
zt7?wq!`ZC9R|{VGxqX+sdu(P$8RPZ0o9d+<U)(lt?&?~=l(F!2qIkhs#T^X?{n%E1
zz0xK8UtA@9g)O_I2KSBU#)iJD4|64)JvaA<l++2S8;tpm);mhXm!&>3u9<RmYT$&6
zUfm9zE(*K0GS1*}k!tujtD(4^e|gg5V|=<ytgI__B^vZJqSdD{N)#|&H@mt>OKau1
zKFQo&w|%cZJG*e3|3t$EN9Ta+tS={Bw0XB?u7rcal#@~>45sbOm*1<~-jxhu*z387
zfi3pHs&$vIJW#d0+xhbQVyi=|rY*~ox%>RZx2fwq#0$7tcM5kN7W7N`^!w}zi37Ww
zOBmC47_G<^y2v1tcHU7Sh=EZ``tOvfra=J{E<HPKx_ok1uk=Yd8;Q{Vy&P2^p6xk#
zT}9NvbNj;+`v32rJ$e2_|88!J^cw~|{p?$rxe`|ECB)CI71!gK$d=HyJNaEahekv6
zwh4hDDfayxj9-4{Fkg5mkWv_4di$y95@xo9V%C6C3xnEy6PPmEL=GtbkGt@aXM0n2
z)`toA4*%2JlE#*>`(1p89&_@~xA)xyN@9;b-`sn7g~Wk<wJS9>9m{v}on+Nn!Z^d0
zrRHm++)XaM>1~S+{QJxMqlWG0&$ki{jd~6rJN`5O-gPmgx9b<ztUta_(q-b9H!Qq(
z_?#{KE&Bi^9d@l%x9l~}br@%RMyc4_&fj$FhjxR&xu)E1vDgDy2MR=d7}w;kvQ1$Q
zDBr#E&Yqd`l8-Yj$V?P3`0)QAtI0zXeY>1(b6J=ScAd|N+w<(`g|p48UYG4j-ZlA`
z75}u%M_<+FGrd^5G4{Z+>*A?AcPoDNF0r_6CfAT*dd;Mzv$b^rlLTLKhY!=r+grQ8
z*wtFCW7uVUBX;ZUcTAIBC|#KNBJaeTZ1u&g1v^W;ys}Q5ENs7XZ>=CteW&}Mc!BMQ
z&#pTao3b=zYn;O#ZV&I$&4sW1=2e$^{$}@XIrh|MkKwjU3_b?d<?m8%?tcFuGb^XC
zzOKqH+H3ofP{uP-1`KCkzL~%j5isG@EK_!-$OD303LU8oY)K5+v$FVN8Sm_wxzIR`
zVcTx=H4IX3^;FuYKKq-lyZNq!L;JIYZ$EB640h3I=>1xDVb}3=)mX6&%P)F|?GjGj
z&+lGU^<qXL^YPL*DHBT>)_zMi<X7LuB(blPGw$%q+Fut!LR;reDth6mut>8Z;k^C5
zf=HF^(TkTX*>?Aby~3BDk24u|m5A@wDi54cSMm7&GGDvS%*p;%Yu;;G8VO{Sdiz~l
zAAg?vysfu$Y;O1O-A;@lCcSSIovoHI+|qj>mc(Exp7O2#bj2gbCEOO5?`~uf*dX4t
zYj3r3%z-Qyo&~Lk6)(*1SR}iNdxvEr^99anxi6|}PA+7ynk%&|bKwf9eajk{Zk%Dg
zlej2};jhzC1~dN@F0F=Hr(Lrg8B43b%S8!wbm%2Cyjl2gcHn`x*EBU(z74n(7OvIM
ze*3TX#1gT_u<cJ$PEFC=^W&2ClPBBn+*O&uBIM61@TPP9Vy*-WHUlMYi|T^i?~Wh#
z+`!|L9&;cfY_rOQ0*1X2Tnp+>cq*K|D8r|7+2#6yw;p=T1}lo9y1KTX^p2X9%dl#$
zA%pVOh|>aEYzDVjW&D^JZ}aw~%1+{rIH8lULG*wa&w+134hl|;J;6K*Dt?SpJgmAM
zR?l9dx@!>+kHi0ylQnhn_UC7o@FcWwM<{&PKQfJl$wi{!;nB;_jgJO1DE~fRwt&Z{
zxanBm%g+-hE?b--6}Nt-2wTDj<ET|_*OON-Sa$yUPMr(S3>%s>8xqAgh>9MbB^R>G
z`V|vj8sl%9M<tA$ldN^LzI_UaIk1wIm1mwAZ+Twcoi<?;hNVmzFZDW#Z);^vOi;|2
z{;un_Y{f@j^O84znYk7mUf3pjKsax!_6Kek4Ymy*FC;UB#;UJP_gAoD3$S4|NJyFS
zZ-dkgPH_VkUI)>o2ha8Rw&^6eZoFzJ%o{&hmOZm1jIpPLF}iMH5`!$CX^4pB4Q>mM
zv=4621(F%|wuRfUZuo!m!{QSX4s&C7XKCu?#W$XoGU<@y7C%;M;VAxLCF}BIU-t-k
zhF@Hp{ueaq4XuJS*K7ChX1Wo`#TAs1@gXqqqR2$nHw^B#66L+4OTrkh+|9dG{oO6_
zt$phWKZQe*4PFm^_m|kpEt0ldQ8u&A{^d%kE-4d+qlO8)gr<8R4hs1b7tOe3)>Xzg
z23f_d0duM|t=TT@Yg0~UP+Y?xH;LOqf>|R-%;1K(V_yN2e*mLT$ir_Fm^88(ymoOO
zIulj>{oT`r?Q%))?(DpB?b@ady}LL6`}^BC{hW-S?bj3gFQ4){$+Te4J{!gI2M6m8
zY-7||H}S!x*owb#S+?!(nD}<pAM9fkxyC9J#K3zYW4ma~>g9zuPK8&k%G&Kb`2<6W
zm8p*F;pZDCJ7^^bGB}qqxSnC+yT-VMuaEJ`1(5>_xFalBH%R7f_p7Y@9qX{`&0pEP
zZ(;AJ>Lqw?ca&h>uxHPl<@2h#US3|lIsd-hy!wAX!}?{-^JI#jow2NG_EzXxG-3L@
z<Ns#;<qTvv7{<7IwQVA6fP<3gfqy$?&--1w^X|eT4)$^;L2pJL3CS=8;T^(;4FWIN
z9(|rTZ&hQ~aRxPKNr?@j4#J}QugiBazKIbl*lc9Lbd<qOt?|ZOheKQm#}s!p7zZ1z
z{C@57i|jXIYzh+$m@hmnNSx8;!!)r(x+U_Wd%v7-aB%R8pJ!$o3tLESJmG)de+6Si
z#EetV&W0vQH}sv`*$^8Ux#Y>y)_JdYozP1V4NyutZ<Su5u?v(RrY&k(_3-15$!?4#
zJ4<-3I2gW>*wiq4dZVBZBhT&z{yxT%=TBOk<ZdY+p4*rjIpw<QG3G)I7F&_dBF5dN
z)pgUj7A)DV@UBa)F*Q=7OX04Bkb}W8l|bQw4}DQ3;v0^azwlI8Zuh6)%I6aj4i94v
z6cqfN=qJ(O$ZDYLdNimh@<3DVIlV(KLkx9U52tH4%=Kduv|zjNFykE)-}$+b&1{9q
zuCDFpm#((TYrpO1BCN}{K{Anb1M}RNT@4SuD~mdKmOI{vtUuhwduEnt_o78gC9%u>
z=i9~9d_1})e!tyCXX`gCya!x%H85@zJ>aL-XrgY!7GS|Du&CRye1T|;H%l_ZVYY-%
zM;La+NcqNbiyDWpZ@ApLfb|`VPzXb=ctOtff;MaAkWPn`J9)CM3-8(;i2e4j@n@u3
zqsK08r*$uGZ_5RZnH+mtW}JCR1=N3f_4;+>t`g1UV?BviSB3WQe#!G?`(*sd`Rp-a
z$HYXfuBHoxNgquZl#>~bhB4gEXTAPNvx#d#^g$O-Bj$kR7n%L;h8^>n&%bnYDZ_40
z^$8K{AM%v5E#115M^i?q|6!?Q-u7z??GD7YdY3=EGB;&e$sXZ}E|WZ3Oc?(E`@TOo
zH1z1M($^A#fh+%(@Bc0P_*n1bY0-HPoB8cL?lABh|9ttAGx-03GREC8PH|d_O34h#
zGaHnX8EWkWMICIPNgP<fIO9=}f#*D@3kka$UeDH<(|CI4Wv&Ge<~khGOPD-m%8g^w
zUY=XBW?fI<UiYKP6|rr%*Q)C<vgEJ^tg4^%t|ejhY+q+*X7za$NmD+GKl$}~efry5
zTR9~{A8DM>@YunqQS?XN<p_h>)d>%~Tp2@-mN6dJX1nlS{p#AJMUTEpIj!FP@kkhh
zZ_{_<wDi{uX620B%Ne%Cux~JKi8*jrfz2TBV|~JTM^;IrfBu(h1#(I^TfW_L`NzB6
z?>|)WzcZUSd9riAoUM?-sv{HU&zpbY$LvFgLKZ&$e_-G5zWLl1GWM!-xOY_YB=G1x
z5D}MPWHyML<Pf9R`^!yudEWnH8^1E~U11b4;<nht<5QEwFn3nM+6S{9mSuCEW?;L`
zFokQu5^KdXtM=9YF8lWOHoHSwn%ds#@6XOzzfbw~<z?XUzmMhrCwzKxvQr}IkjED8
ziW?hb*6n^bqh)Wsd%;V+nl}FV54&$NnD|bNJ+M*R|DehQk?CGLmp=HY;?J|-^2(t5
z84o#X?)arME_OS@(6tm)<rnZI*oYih)u#1uvV))1N`B|ICn|6L-sRhVhGANXc8ei{
zeB~3tc@>X3SLA|DapAZ9a>4QVyrNT@?b#7d1&11hf1K|BH)+H7_xJ55|Nncxle7AN
zpTJIwqe%>Gymp5-90_4)wr$whd*xgTBm3zCJLYoL1s^q8yTp(oR&VYuw&p#`7HkGq
zoGRaD&v<Zu@(aBOo6o(fVEnNz;n|LvSE^qLTd{RM2@puTw(Ijb>zyx`&9*AZ$;x_^
z^3P?$>}jWGDxdfHV$gDI<?VMXL(;Q+ZeDWSdgQ(N(OyQAzlmQp+ng@sEpIY^;Oi&H
z9I$xZ!3FJ7i@75nNE~?Kr?64GVP>B7O0N=DgNr=6GP7PNdZ@Iw7_cSu%h^uS+vYD6
zAG1qa?JGaWQE$mM&2`*2Ob#7$=UMyUj^78#1*^QyxH**{e0fD<t#QE;mPsm)u5!94
zFkg7bDig-=Sdf|H62laaK9d$hhUldG`)c?6{dT+N|KIN-A|eKPcP!L=W=wdI=*e>Q
zX-7L_hP2b6-3`eB49$iOdF&N`y)Lb&Ptb1I`jxF}R<45VPrU~}jxaR+&`aoaDaz<D
z&NhAga{2sc&t~T@+qZAtnKM3FSy>D-%yOmH@B5{-j?c_ke6DzW%|!YCKaOiKr3#jX
zKU&DZCTgD;d*GnXg9RTip7c{#cE0^IV_mT4EFlAd6HIxVE=<|LZSl?NLQ*MHX9=Tp
zo9KQChm{OoD()gpYxB(FYd*3TKR@^Mxcxsv(A^fHp`mZ??w$^^WU6*}(eJn0)vG!R
zAG6#4V0^#+&x}9w_6plh$@912ao7;Ms4cPcCbxw|bz12<UKtmO20vC|)0H9)%YzTQ
z99?)UkWu6YYtHn>&dE#~ybhgDI-E9KJ)3rNlIoY2m)qUtYo{0{A6uZoWn29%<=dN^
zf1aq@gHA8^`Xcby&C84HCoAg;CQXjJQ!6AJ4n{RNX*D>CZ%8e>^@2mJsVs|y$Kjw|
zviPH-n`{fb4lumQQOvkfAnR~2=D<a+1ttutLY}8NEI)^bg&7q+@%SPZV|-kum`7Ap
zlv84=OGyl0xJI&}n2GOE1C~<8)q;8t{O*~sh&r^Vsjg*Op(Pd(_MG>CMM=s_Exta+
zp0`qbsf?#3;2t<L!*I{%bJn1mA!~PP<e!iI^(kj&7;;L@bV+%%l;PE`ru+F_ubIqx
zXLRwiPj=8b+`sCzXDS1ms6(uw;omaeIWtZl;CRP0&9FhJbBXGakI^m$#m{{Hz5oBO
z|Iwo)HJ=#=mUvFSv8U4b^fcYY+qO-+x;k9FszZpeb3S*3=yg^ZQD%u|?i<fHU)7KG
z_Y&WbG*iM(-r;#N!`Tx$357fdo_Q*KEMn}w$K|IqQAWz?+@D?RHs{<ldbi^-->cWJ
zD<5^L|M>IyyyfRJ#*v%Tc#q3f=PYX15S*~CgHgnfG30B3;tM~uMiy?z*>(0^>mC<z
zR?6Q{ZHYM`F@upg;BAiB2GN<UI_Ju7>=EwJVOE~#5#=-|a<yb;X6Bv3<FX*!Dc7}R
zwm`pCLxMIa#tPnDobWKQEUL6CgrRh~a;B)m<>#Aw?UxF(O*+uJfd3t<PV51p&L;^i
zb3lh@N*JYZ=<oZHbmiNrQ(k?x-y-5F9=5Xd`Y0LM8dV3(2$c9-SrRK~&3U9NoM%Df
zJCAb`4nE2`3}tP3lURiMvn{U9^m_m1-V%$TM}{_?E=n9uS`FOddQ0~0n|E4ow@y~I
zpC8}zdDVL7?f=_^$5o~_xv2|IWewNwI9=IP%JBH2yXiX<eU`hNS2)BsJi9RI6sY0H
zV-oU4;((uMBVSUdB=d?)uMnOEQtj0<?)Jaw`>P_<>7v0h**wQA@6L%9PT>M8em*O^
zr&EG&>?llTa#Qs@R{HZaY%PFTlc$2+e8o7PgcSV;5+V+l-yi?-yU=2CIOCQ-|IVp4
zI2;g_U%@QVEOlGdLMAHa^Z^f*Ny@^C>1}`h)Y$#~68xvph<D<i@As;oJbkK~5Hcx6
zam50T_e^~o`4&t)V%RV(G2uteTpcFg5}^*&FrEeLR!4;Gn7_3^YnzLbAd_PHzmt>I
z!R^nQPbV*!o!%6&x61Uq-EW=rd6j8Q?&_A8IMW%UEo2_)ym4@moFQS|$THa>=G>AX
zhPi&cu9r9P?3ZP}5y@<@iKnMwZ^Oa9|C={Aw9a{^D&*NDSd^xrr}ymN@Av8V_Ehpn
zoAqoyZ#R3MZM9L|p9;`oqr2tz=e|(%>PslO`;O(&XUP}45?+D&cRhLu%1Ycfo(dhW
zc$pQW#~a?oefs_T8u^5bWei>6Y-|Uf8yoU?@5zo(n#j>OflcAS+U@sF9ha{^!zv!*
z;O545dAa}dmCNTPot<TxlA5YoRWV6<MuMco{`*4bS!F^wb`>WFD~mXUcTK)>#ZSud
zuE6$abz5!L%kTT|vg%|=O85o`h&Uzk1TjwWP|;O9mz&MqBW>PS`1qJ=mBb_!=QmCl
z1lK;Wl4h2e$ZGR(O5LAV_f8hdE!oi{8GNGN{-<EQY+-!OsRJy+jx0tDiZNVja&sM2
zgicQEyug-_o2z?!Tkc_#vn$@deEE_`(n!T|@g$j-H}n#;A25lXVF-Ejn8}Q}l)*Ze
zp)@%p_P9~cjU)z9(=|tKsrTMzc<iu2enTS1j1wvoJz5;rL~1vrM#hxiEd`zK7%{E%
z!oOfYOVFi)Y6&TmQVxVM_!>@jcoe`9)!o4uVsg;#exk!glifUiHZcd5+5d@AX!_f*
zlu2WvN0hS%bHUF~PeIEq)92StQ}v!UVeZ_syykZtVq;~4m-{{4c014ei-4-T!Nt@B
zmS~&D7r68`@g;21YAEbv+;WD4H9&{i;03hkGHsb7`S17r|3;aYRGyugdHBLY=fKdZ
zj~*rY+5JpexAU3QyxMO!UHA?2YJR<3ey9BW`xR@~`FsgbVLa5jfVE^k>*j{!99Hoj
zMxQWdfdd&?uWG~!mI!6fH}PBC&7UZ~Ap}y0Z`*Y<BrI&w?AhE7@9*vX`S168=ikSA
zBoF_7zkmLUg-2zVU-nE(6U(ysW$O9J$$%~3gvtbqG{$JpJceJ=(#iTPxsnY+6&=n?
zxFdGVmgsa*VsSdhQ(0L#Wy%x=gUm}RVQZs~u8ZBx0J==;#ogWIO6}s|UESR~U)I<8
zMYZYVDsvqwXX@N28k3^<Vn)@&vS25+gy7(sBnH;v|4zl?8zPRabWsvyJ{V>`dvTvt
z*Ll0&JzZT~ZvAp+JJsi%cyV#Dq;;9j{{Mg9@BH;@wXm(rNkN|tJU!>ryQZ@&%19J1
z;4y4yJKsL@NaTS8?FPf$4ao*ab_=yD&tcU`2KnEc!}9m}8HUZbZbilDiFYjmod#-D
z|F6a@|K1tf?{^MQ(F_&>8QLSutdSwqvFi98F1?$v2Q;|4RvkOen$vZaRi$GMv&KY^
zTh4oCatDa8Zoe&C6&DeqaeKcfpY%k-hC@3Wrrwyk{DjJc6dh*fGR+w~b~Na2+||I+
zX~NLDyG>Q7Q-C9xAuKHH)3e$6MyaPnY~=W}udT`a8sQqKp`o#0$Br3Su3R~6;pJ&0
z(8IVT_CS;Fyj5&%<`?SCzWFJ5u4G86Xa9HX*tz<D35qWyVm`)tUVwTno5T3``&(PP
zEsLLRsQFp6E$8N;((AF;-(`1ob^Um;xc|ld{r?js7OF&c<glvGsao_R!IbUPfs(wO
ziLDDJ-(%>}WHSh04-kBB&7<7_YL2PsDxY~}mUF|vEa%37A0Hnx&M-)1nmTo=uHC6q
zry_Qj>DK=K_H<_YJkJj&RNbXOURP~AqR4G=liSf*hUY*4&w?3|2l(2%u4gAio=_3!
zbh)H-=nRkE^lm|Aw+XXmc_k()9+#`uxq0)ZuHC0kpDdouNS<L^ZPqQO>-FV=s=LH4
zxiUuX=`2FWB@Qg{Wl~IFI2Oba)p=Loy;n)>(v>GU{zfZJ^q8gm<W2p<R`H^Tt>W9N
z@9eAnEn!jcAW>qX%1n+jCc#UrGH+Otj^5zX>pXpcL4%R?!qlrLf6ZR?Bl3V;e=dWU
z_y!lHOwNyK>zp0Z*t~Z&fqKJ}9F$J?pK!V`S1nI3!BNzq-FfNCll&gc0ZJ3M^dzjF
z?J}w2jgi5!1$!GF3o~bUh!^CvF4*m;K4Af)#vN0gi5@Kqmg)bULAQK@Hgso2dwFp^
zpHuAj;^#8o*%j~ielOS=<1^1@X5HUkvhNbT9(BaB9TPI<bm839ko=lONQ+tdHAC4u
zmcY3VM`pXp_IZeJ0JXkO9_%nL<~&yW{qAw`_!`Ii`)ZwUb8&Gwu|2SUzvr;(^q50G
zpU>|<{~Xk>OuV?rbxz48&rYdLDsD&Ku?W3ndUxm0Ixq18nV18sWZN|}WDhK0TA{Ik
zqm0vAMaa<O+|B<2J729@z2p79-%)qI-@gBE+U@-PbEEV3iZ<N;^UVBC?f1JnvAez$
z@C6FFH?=M}8p5!3M)bkVO*}p_$qYx|up}L4kP7-c*+XTmQhK|DhQ9vu&FAeNFY4Cg
z%H92-i92Fjj%3|_`$px-N1E2HuGp(Kt+j${!J^jK1BOQ!n6`17%;Y^#F{M#3g7HfQ
zkK}*#i5^j|=lEn34mPp+%(0mG^78V}pu44KsWI#>f6ulc{rtRz$<<$9wI)hTnL1T9
zWzD1;7foF6FjR%|AD?&h0vBJ$TG1$T^=DxPO~*m=6GqGtN)xxVRTzgeY3S>xzq_+@
z;d5p8z9;K;zhio^-2Sg--1_NLriffy8-09z-B<0hH#ZL2e!t@ky5`<*x$&2%?YDUy
za&vR1Bx=00%b4Zm+$`>3Bfdduq0P}%3~C!0SEx9u3-lkKz_!3eDRb(RIe%wAEU=I;
zOmcZqnIiVS^7&lxU*9dC&vDMm(gGdY`29{XzirhQh6Nip8m6#ZyLy#z!u09aU;REi
z-+un}xN2U8`RCn3LrtHuf7@2I=g9}55QflDLH!0hKD`9j(7+JU`sBqvOqNa7jV5Nl
zQhDHZPMkUO<omksyZK~am+f}`SnKNQYBAT(Ece!t9fgk>K%MauXU?dot1rJ=oO5r_
zOi}GHmt5~_MKVf4CG$DMS)`O=4x}yL+@Ki1ec`d^t=E26O@4nq9>wN%!B2s&-79rz
z{2l?eP8TJfM`vT00wW_&HnDPpa%*K}CFop(<MQ=$GA}P<oG@$FsV$k8E8c88{^R!j
ze{Gqw&dj%;AGtYg;TA>N*t(xjMa0G1=e^fn``~;159jIia-PR8fTHf#2|f|S9dgcW
z36r!M9G@C5QxRwcx0jZ1gW}Gu=-j{d1Ht~bNB2~IK5_p1@=cp2$^Uu4ey9Hb--Unc
z|2&qTX;rGVbLY+<f9v|}|5d!(`~9BTdCR;zJ0>J?e7Ji}XkNvumwLZ>COJD_ej_Ax
zNUC9({W1xM4ZQO5DqFcFIszF@T6-C{gyv*2c&SXf=6UYs{^lo7o`9A?X=!O`=;|)@
zpKrHh`EqyJ%gg=cudRtZd~a`cp@qzo=g-wMwoIxJ>|qqS%_=jSQNpBVQYd53O$L|V
z4n~pp);!-}b^DRoJ6TlB&8OeFbH}Xz<<-^K6Qz2WtQOqW76od%#vV}MJ+Na-lW+**
zmi39C&g7(Nf(5OUJ%qY1a3#oqrDr5F_y$@xW`J8)xk~Bmol7KVscm4AxXPusO($Uj
zTf&*tgd~$AySZY+Q-nHPlrn`G!!0^hHon-kmVqmi;g~j?K?Z~BO2!pOe*Ih=bKp^J
z`@tYLr?|sHoh}?t-Y85oQJ%r7vyR)M&alBt=sIJIgs8(o>&6p037syN#F*9<2ze$6
z?&4dps!_C>XF&<$@s&J1A4(Zm_kb(46E_`|GTSbADy)*5E|zjKkKx!-fi0TrxGm<e
zD2Y0Bx?D1XnqXC@WyGn%c75@)f(0wI9+_I(*&I>jba|kYu<&sNsCtB$v~1;%nq@P(
z(>L(+q#l{WI%mx*`6GuJcxt{c^ABLYu&-??6S)0#K-5pkQ|F*-aD?~<(dwUqnGDAq
z8CgD5vy?L4zP_#p)DT^(2o5So<^T^?gH6I7J*^8SZ{;^QvQVJp!r#2A)-z0eal65R
zx>oT4m-<ANX%8N0E@4{1vZ>*50GpfdB_RU=y?WuzOc@oeC5+ZG-)6Mz>73}H;-mmE
zcl*o<-RT;?uT0T<AkpD1DIsu;f#(~;G%irq<b}jQ$6KbpcyO3KU~=0izbyQO#DNXm
z5eFdc@Hw(7lhQcmvIxy&mFeb=xW1H$W25B3RcdRPB>b2rg3Xa+4Bzo2>EWT)7>iOa
zQTA`DRT`5R9KX8wuo^64U#r7>IWtL*g?HP-^okZgCc#fq)4<MaXEDyZW0AN2vEHT4
zMMAbBo(u~`4<x8hkcd4HHA%W*)w<?IN3L;Ou3+GL!NjN5=)nrA;@TRtV~Rk#7mm%f
zU|fEB>WhUQOdRuBl8!DHjoBpKV7RjWTVzWq<7se>E(eX&eLOrYQ<h6ic9^t>$7i{5
zL-UGRb6J!YFlvDNT;C>aZg#oE^Kf&6V%lNnT@7Dv@H)80h!;dKihO`N6_l8rq#Fvg
z9CTt26c#XQKT2af?WZ8rxx|(w=Ap`@BSIm*EhUWZq6&Sw+!i-qGaNh0s*@qM!G~$0
zhss+>yooLJ&NyPoW^hyVz>b{_tsxAoVH*(%>OyLQ$kYIKE=lGanNun>8=A_PIJFy?
zkdnXi3kin~Z+5PmoGN_t_e*OuTw>J$wec^2(wL0Xb;gz*B?~6#J*Y@y?9N~~1r7kS
zCQ!b3#IZ`<X;;I+GRtG22GDDUWAj+oa7DAZT>~Y+w~F`9s7_Rw@opi*v1zPx?5j+c
z-IqV^SgOB?jW6ZL(&@*_CM^)s2KCyPNGtI=bS{x}Qg3W{TlB^BXiCMGc?OO5gw>7|
z2Hfrb6S(+<ys6f<$tBHx3PzkRpjr)_cskZIygGDjo~kHQITPo-BhZLkpgqTBl10n<
zg<>XuSVHDa;tFLxE%L4WLTTt7P{LD@v9$J3IV-SBn4^W4&ylx(iQ<pH+^ddQ$*cl*
z6;^ZXI^?O+xj6a?W6z)cDux_+9j|w3fm_k5!Fkl}!Uy4SMxG;cj!t0J>10-Pj@cvO
zuwi|CVt$f}kmn)6;%8n;`+h!?j;r{n`s#HSC;>L)EoR_aWuwaL$Q*Ow{=qPYrQq_t
zXMuLir-1PA<L_csJ!2>PnjAULG>vV60EZkiXrRmGl2{O<kAbk7kHUI)!PQ~)(?E%`
zBc9#hL%Q~ghZ9X&cnS@d2U>HwTtIkCcR^-X2!m>_a)nW!4zuz^k6TXX_=G&UGiGUR
z01clh3fvKxo|>Q{<QWa|sA~>uz^;Z?2SID@h-097V4FY*qy%P5@L&`vsX5v7z-tYp
z@eeWT#jXQ-2?t~QJ)0jy9w?Iq4+2h_CJ52Bj8n!zpVz@q;7|Dka31Cc1-I^n&FNBl
z(`Rt+)?rrWa1`IOz_5XpRddNwOCejHP8TJOq;oMso=rc$-CiwZ+j33N=9^BYz@PGp
z&u1k&<(gcS1SLR~!(Cpmt$$=yggnjNq#A@g%avagO^H0v>H5LQKnPS`7qL$C*d^VR
zK3|QusT`C^CT#<?P%hn_u+H6Z!v1C#rI*J*ZQ7T4D|VIq?`kMv^j4Xa*AwHa@_+x{
z-TYmv{(WcocaQzfQ%|vw0>QKFEN7=qIPyd*$kBQ6<V!q$DZdW;d|nuxY`L&(@AVx^
zk|!<k{da1M+cCk@AH#Y5gf4UZbWr)LbopZF7dHEdSiyh;rw_k-^zQHBJJsLy!oFFz
zZ%#k|+w|}W%lmiN&#!&(ruzK%>T`-a1G9HrKPmp>N8kY$m;J4b6Fl-lq|RA?W|d)5
zQ<6+(P?;pn$M~B~-d@l|@M8YM<sC=flv!I@TR$waTB_Ij#ObJF!u$h^H+Fg)lVDH{
z3kqs_qNx_MJ!*+w>yswN3+4rU3W6skm=_!o(~W8|ey*=*RJG*F(g`suEZHxpuP~A6
zQdhe9=$dzuR4<#=Tt2O-Uax{Y^sYp`EB(Z(#ryof;KUq52BDL@?G3fe{>PnNjE*sQ
zsF=%Cec|PK<f4-NM?`Uw^ww#`47H5y4PYm9K546-SHsMIOcCn%bGDy(wM^sLl_u%3
zIVkOXD6k>_fq((XO$rn56mZ-y|4^y`Rm#SH|G>furAdY$g@K<<4D1|_Ham29?E9hV
zq++ghj`0iU9A*!Y8-A?59$zn8{q4=isQZ^LHSH{ZuB4>IR9IMeV^`^F_v-w7{dx8O
zDqUP%6R)fYtoV90{NnZN<^idbg$iF>gjg6{!=R(5=a!bHcCYfe?3S%tE4My>@<hSF
zKw!E5e7C|v!+W*gV@1Tpci)b$erp=Dr$SKOZ;nG`q@<RX)`r5z#~N!mmYB?8ej)wC
zN?>A-rX2(5pmOc-buLLsi^8Lmla;l!wKwM8HtUfx<<ivDta!O}`W?m#4+|D7S;E4~
z%G%N0eRzrIWKd(PzrjPrVjkNu^A(mXJ}#e@{$Q{ueHD_DnyRR!b!zq595ZDlB_=~d
z!*`{eoSX);&oVG{A8qRE<MWwmbo8!W<)@UGokgtM^X>}muLx3mSNTcMM$km?<aDKd
z`^w787jN8nac_=+gh9=Z5BK-ZznbM*P_W_nt_>RuwrtyW=xNcxtgTE9$8!%II>f+m
zeSN%pM#c((r^1zw0uStKoZh6YBpK|&@CP)hbwt>I$8^vwAa{3{|9|(l#7cIK-}2*D
z?S~s18W>iDXuT-0VmR>j_V&AP%lR23O)@Un{@z>j(@00GyZUC*UcTLD*`}Xvm7D#y
z-&P|?hnH!=#kK=_kH2^AUC+OLu3zN-`=)-nTNs-YCx1*<xc}hK-`N73eu9h!%F4`o
z(_im<FD@(F`|VrVju^caAzBO$+1c7k%F1`&G8BA%=F7s$y7M;Uj{M8>O|!2p*s|qH
z@?5XAZeKrg+03*2zVEe4YnA`L_fw}m)828h>MsAi_gM+c@5nR%Y-&$m<{itV*`vht
zVE)u8Q&^T??tH)hznrF~CPTyH<NeB}rlJf9CQ{(rulD_9>lW8%W00{f<2iZq<h#Ai
ze>u6hiun0=$LQU7TXy4ZnTcu4p#<la2mOnezux~bUi|!_DN~dx?lW8{xXDwSV9?et
zp;~c&ukGCx*58GNmYoyWliz;0&$xa)6N8HFB(|whKN7FXuhyPup(`rY`=LJT`dYD)
z^1Fv#+~{oj&dc!JZ$600!6&IxasU608o}Dy+7}u76}|pHn_us6X2wSj*&KmA@1y6w
z-EbxT(2@2@tnZ~6Ug^(ue(|7yr?*RN&-=F1X<N3&IG3EskZ|u4-1A?%cRvGzTaT1>
z#r^I1-yfEo<+PdeX~u(E<^x-`dpF#!GRVr=^Po0<d(?$11)Oai3nj$ucizAKXXacH
zm;XFR*$-^mWCY3+yu7?CR;@bp?d|P}GiP>o3acxbn24+nTkDjUrw7_g5uqdY=Js}e
zQBl!%zn?#Ss;IBeudA!O;r3e%9i2DdYnuLFZ)9e-nbt3(d3cWHW<lXx7uU*{w(q_^
zpKDpncK(@-ve$iv4M{({JG#4%XJ=pIxK|z<E1PCNQ`771*|TRQ?BAVZ554)&`NHe3
zP5<SaotpxGZD)SBbD`6(*XO<$K06~>v*We$!QX5R?aNgj{Vm_FRC&wf;P1XpvqhUX
z2XFb8zQpJFw6(ME#9wPEd31zx&FSjcE&G>0FD^DTHWk&^iPfsOuRU#l$E3f%KTdD8
zjQD?SKj*#w$Nv8)XK?seFUE1N+})kst*=AuZKeLLZM?m`{||hVeb0ICdwlu6{?hF0
zkK&j4A8z!w-~Ie;lgkY@!Moj$m=nUo#c$odJ#q46W`>OX{Pw&5_7_)iadR6MK6063
zQz`WD;X}|pkdr1&y7Tt*G+pPE6qP<1%ch0~1{tdo4oOML@1f06Ykz%>H+5=mW~m67
zw@l5~G1awIqn7!Ab!+Q|mnDn7*jHX^Ua@MG(9-wo7C3x=zwn^rA{K|uH+x<@3=HVr
zQ2y~~>gfx&Z)@Lr9TgYHxA>yQsn12>0Sn@${POnp7L=5HId7KY68H3_i?(bD+4B7F
z-tT31Bvl0#{%3eQ*Z1Fo28O_2@%!^+89FYN7c7uV+Z?&&`QNAYwVZtI&Qt!C?mx$Q
zJ<DX#RsWLxBJvEIH*cOeckbWW+aouna8A>SEIR+K^7FIAdwVLKrmIQJ^=mJDe5~`@
z{)-tRYu`IIvniUHg>CtF)GYB3%f(-O{QTl;^BE+J-F_$@YBZ|)l5z1D9~YO<*8jVU
zyPsy<*pRsB>)No@u79h$It1!|@lMo#yi=v4qoYH_?PE1Vtz%M>5}%Ak!@=g(`8@vL
z(+ni;d^W6qy~S2#&!Iz35o^PG<n7~L1&O3SJvFuB(@FJ2qnS(eTmwOO$UQvVUL6zC
z;E}azYjoL8vvqMj4zl(PogEz=e<J(O_WgNVZOP)};^MNzgr~v9#l?l|FoOq(Yk<bJ
z;qBqyQTkeJOO!4XGxOeCIcCyl(u{lDlou^pq_X1N|I+gE>X^T*3?W)mHKyk;wg%mx
zx^0`;nVH7yQM%^NNyR&3Uc7kmA!_~g*RFdnbx$fSDREeS`RngL-@bi2lw+3s<itb?
ztCAHgR|O0C7d)w|s+uryV&mTG?^RnvLqZgcjD&99yxGy)>snT3R#jcizR$ycd(F?H
zmiG4QKRptLPOmoo2?`Dt=3!$_J3FiO&6}JTU#q4}nc@*U?f&k{&&#e?+t}F1u(BSC
z-#q<Y&C2<P$!vE2{}iv^cDS8C`NRZ8&>c%34lwg8n4639wL3RydA^ijP~DPsRf|X3
zjK|c}G%nX~x$w@NJ8x`C<<^Ve$Furs*XQTwlh4ny6$*LvKWt4z<Ggut-~FSbXJ1kM
zxs;V#?7+*CMVmJZ^R+XtT)8r0SINpNshY=bZcewo_x$J2pFz`~l!MwZD^_UCu`WNi
z`fS=}MRRlU-R1AyVq;}>#JKz9?fd-g|AsVqfn5?35y8=YwCTx{l=a(Qy~^6Mb?eUc
zjxs_*P0#05^R@HIO1&@=bzFRLNBiL~RkkHob3u-nHB0Kue0zCCMMZ`NS?jU|%a^lH
zojO%0d>K!9yUP221wUdd<ZC`Ku8Z5-_2Wmy`fZEd`<<2sJ-nGdpS9q5)xFQp&p$7l
zt8$P*W8s4b2@*VQb>@e@e*N0f+4+$}>G82%=j7za4%1dhEccsxNIHK{<Dx~2>h|xP
zZ1ASc8kFHrb8>PrG+bWp?;Sd6k%*|MqP@NR?{9CN!^5XvdHQ4Ngb4x?JZu>zQtP+<
z`c>5<Yb~ZV_0-<J+ohAZ_W$c#vu~f=)2C10J#Ck(;?UI8++V$a+BC8CCl4zsD$30I
zGx<%KwcXDr!rwn#Sm-=)?p$654?jP*iV6#c1*=wZfv$9Hm#^y(kE?K;6!rJ&RPAtv
z1FvUY&)RzHuG=HfCFzG+xk2Yi_x17R+}k55ZJu{zW$<!?oEru!PY3saENcF{BUXK-
z0YlfBq>UA4-WOQSt=C{^Yj3ZXoq6l><;Pzide-+Ge)yq6_MKb^Gw1}QuH(7f+}s;8
zFRQURG~TuC`uqQVWzo(U38Rz_5mimMj0}x$Z*M=3ySJy(*hftmbmQ99)#2U|GdD@_
zu-(Wp>o2{tZgPkOgX^?ev%2#4|NXY_y|}P&^Rs7Z7IXbpTrGEdr7OnW<F@#KsFrg<
z!3X&|Ssyjwb+NnE@*KIAT+Lc|H7hVY{CV8<D_2;ipT7FOMpLLiZoPX>j?S#vvzO|*
z2D<ghbgm9xU$y3O+1w?EEF0{yo}HP=(6DKf5kvVmnYy1(r&qjMxqOMv>Gxm0etp<3
zUss^NJ4R2&rb6KIGT+G?wEmkW9%2C<lm70h`TZK<sI_8|k&!}SPye4uGro2E_TAII
zzP>Bgt$X&nreW#w<%_p&6;=12$5N1<vS`Z|k>cm)rtUBbQhLWYCBV^<vF^`DchDv2
zyUX4>RaRPFTOZ%=E?3D?wO1~G|6emPy_k-k9-cp+PU{y~$V6;RYQ2*BTXgr`zL%Gm
zE9>d;sZHiAEiK(q__)owV)BNvcXv9!d?{&ZZB^9J;5d8s?1|H-i{C$0E0nRTk@)%Z
zr-z^4u?dRK1z%nSrlh7me7Su7v|T3qH|O280=dA~*H=SJ>(Iew_P~IEhLe-k4<{Hr
zSiAk+p*@wKC(N7I$1Sc0YC`Yaxie_GFV~W&-Ko>FAHO=vafNr%F0rGQ)!)`!e-c0W
z<ded*AD^F}U%YG?+r)_zJ-od^QRFcF<@czlsDRMW)@RSsBzoOI$HQ{)@=o2Qvp+OG
zz8`d1_S?5_Pn<mI7!@_^it10>>8D$7-HMuVHtj}^nTm?am+D`dzn=g7a@jvFJl504
zr{!Qmf&TwLpU<yYyVkX&#3b$PtgG)s7jzuCl)PEF{&yUkgOZYx($XE$43_Vl&<pTM
zJImfmRaI9n)obqXD3oC6^bjiBE$g;eFuvwv>y@Pff|`8H3W9=y6Au|M2nh-bYVt5E
z2>#^Re6wfA4vRJM`{P~(b#(lZ0tvQwPuEklwUsqaJ9A)}@9ZUd?Hwo98!`w@d?F<!
z1q!t@XMAe@d_2C#L`HDpi5*i_l{`&NO&@+dF7F-{C3RR{@FK&*Y12AXwk95CD=D9Q
zW^Vxl17nV-i(^Rn;&toz?%ur{G~L-{2?tMui^@t~X|n~pc1ekKvqnZnZn&8fG~LDJ
z$#;<ZgB~C6KR&}SIUp{s@7Ap-orn#fE$GvB=_o1fKgQtUVs|jb=;7-1`woFFcTGJ#
z?cmcQ&sZVBiT5vg#WDzL20J(~XlZMIe9+9l>-y3qOBQU~CKk3@G&VMtgOhXO1}7z@
z|3?`-TqXsq45|2X(S7f=<HwIH+u7AU;8s!!65wMLh6NH@m<<AMj~GK$ZrRG$3ZV2b
t@$T80D29sP%|f2tib_gKiyA-MuT~4F{WIrbG6MqxgQu&X%Q~loCIA^dMA-lU

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_dc.svg b/doc/sf_and_dist/graphs/jacobi_dc.svg
new file mode 100644
index 000000000..7f58adc10
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_dc.svg
@@ -0,0 +1,76 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="195.7" x2="453" y2="195.7"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,177.5 L92.6,177.5 M90.6,159.4 L92.6,159.4 M90.6,141.2 L92.6,141.2 M90.6,104.9 L92.6,104.9 M90.6,86.77 L92.6,86.77 M90.6,68.63 L92.6,68.63 M90.6,195.7 L92.6,195.7 M90.6,213.8 L92.6,213.8 M90.6,231.9 L92.6,231.9 M90.6,250.1 L92.6,250.1 M90.6,268.2 L92.6,268.2 M90.6,286.4 L92.6,286.4 M90.6,304.5 L92.6,304.5 M90.6,322.7 L92.6,322.7 M90.6,340.8 L92.6,340.8 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M291.3,341 L291.3,343 M313.4,341 L313.4,343 M335.5,341 L335.5,343 M379.7,341 L379.7,343 M401.7,341 L401.7,343 M423.8,341 L423.8,343 M247.2,341 L247.2,343 M225.1,341 L225.1,343 M203,341 L203,343 M158.8,341 L158.8,343 M136.8,341 L136.8,343 M114.7,341 L114.7,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,195.7 L92.6,195.7 M87.6,123.1 L92.6,123.1 M87.6,195.7 L92.6,195.7 M87.6,268.2 L92.6,268.2 M87.6,340.8 L92.6,340.8 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M357.6,341 L357.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M180.9,341 L180.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="357.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="180.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="198.1" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="125.5" text-anchor="end" font-size="12" font-family="Verdana">50</text>
+<text x="81.6" y="198.1" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="270.6" text-anchor="end" font-size="12" font-family="Verdana">-50</text>
+<text x="81.6" y="343.2" text-anchor="end" font-size="12" font-family="Verdana">-100</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dc(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,197.4 L94.37,197.3 L96.13,197.2 L97.9,197.2 L99.67,197.1 L101.4,197.1 L103.2,197.1 L105,197.1 L106.7,197.1 L108.5,197.2 L110.3,197.2 L112,197.3 L113.8,197.4 L115.6,197.6 L117.3,197.8 L119.1,198.1 L120.9,198.5 L122.6,199 L124.4,199.9 L126.2,201.6 L127.9,205.6 L129.7,227.2 L131.5,168.7 L133.2,186.2 L135,189.9 L136.8,191.5 L138.5,192.3 L140.3,192.9 L142.1,193.3 L143.8,193.5 L145.6,193.7 L147.4,193.9 L149.1,194 L150.9,194.1 L152.7,194.1 L154.4,194.2 L156.2,194.2 L158,194.2 L159.7,194.2 L161.5,194.2 L163.3,194.1 L165,194.1 L166.8,194 L168.6,193.9 L170.3,193.8 L172.1,193.6 L173.9,193.4 L175.6,193 L177.4,192.6 L179.2,191.8 L180.9,190.5 L182.7,187.9 L184.5,179.1 L186.2,312.8 L188,208.6 L189.8,202.5 L191.5,200.4 L193.3,199.3 L195.1,198.6 L196.8,198.2 L198.6,197.9 L200.4,197.7 L202.1,197.5 L203.9,197.4 L205.7,197.3 L207.4,197.2 L209.2,197.2 L211,197.1 L212.7,197.1 L214.5,197.1 L216.3,197.1 L218,197.2 L219.8,197.2 L221.6,197.3 L223.3,197.3 L225.1,197.5 L226.9,197.6 L228.6,197.8 L230.4,198.1 L232.2,198.5 L233.9,199.1 L235.7,200.1 L237.5,202 L239.2,206.9 L241,245.4 L242.7,175.1 L244.5,187.1 L246.3,190.2 L248,191.6 L249.8,192.5 L251.6,193 L253.3,193.3 L255.1,193.6 L256.9,193.8 L258.6,193.9 L260.4,194 L262.2,194.1 L263.9,194.1 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.1 L276.3,194.1 L278.1,194 L279.8,193.9 L281.6,193.8 L283.4,193.6 L285.1,193.3 L286.9,193 L288.7,192.5 L290.4,191.6 L292.2,190.2 L294,187.1 L295.7,175.1 L297.5,245.4 L299.3,206.9 L301,202 L302.8,200.1 L304.6,199.1 L306.3,198.5 L308.1,198.1 L309.9,197.8 L311.6,197.6 L313.4,197.5 L315.2,197.3 L316.9,197.3 L318.7,197.2 L320.5,197.2 L322.2,197.1 L324,197.1 L325.8,197.1 L327.5,197.1 L329.3,197.2 L331.1,197.2 L332.8,197.3 L334.6,197.4 L336.4,197.5 L338.1,197.7 L339.9,197.9 L341.7,198.2 L343.4,198.6 L345.2,199.3 L347,200.4 L348.7,202.5 L350.5,208.6 L352.3,312.8 L354,179.1 L355.8,187.9 L357.6,190.5 L359.3,191.8 L361.1,192.6 L362.9,193 L364.6,193.4 L366.4,193.6 L368.2,193.8 L369.9,193.9 L371.7,194 L373.5,194.1 L375.2,194.1 L377,194.2 L378.8,194.2 L380.5,194.2 L382.3,194.2 L384.1,194.2 L385.8,194.1 L387.6,194.1 L389.4,194 L391.1,193.9 L392.9,193.7 L394.7,193.5 L396.4,193.3 L398.2,192.9 L400,192.3 L401.7,191.5 L403.5,189.9 L405.3,186.2 L407,168.7 L408.8,227.2 L410.6,205.6 L412.3,201.6 L414.1,199.9 L415.9,199 L417.6,198.5 L419.4,198.1 L421.2,197.8 L422.9,197.6 L424.7,197.4 L426.5,197.3 L428.2,197.2 L430,197.2 L431.8,197.1 L433.5,197.1 L435.3,197.1 L437.1,197.1 L438.8,197.1 L440.6,197.2 L442.4,197.2 L444.1,197.3 L445.9,197.4 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,197.1 L94.37,197.1 L96.13,197.2 L97.9,197.2 L99.67,197.3 L101.4,197.3 L103.2,197.5 L105,197.6 L106.7,197.8 L108.5,198 L110.3,198.4 L112,198.9 L113.8,199.7 L115.6,201.1 L117.3,204.2 L119.1,216.1 L120.9,145.2 L122.6,184.3 L124.4,189.2 L126.2,191.1 L127.9,192.1 L129.7,192.7 L131.5,193.2 L133.2,193.4 L135,193.6 L136.8,193.8 L138.5,193.9 L140.3,194 L142.1,194.1 L143.8,194.1 L145.6,194.2 L147.4,194.2 L149.1,194.2 L150.9,194.2 L152.7,194.2 L154.4,194.2 L156.2,194.1 L158,194.1 L159.7,194 L161.5,193.9 L163.3,193.8 L165,193.7 L166.8,193.5 L168.6,193.2 L170.3,192.8 L172.1,192.2 L173.9,191.3 L175.6,189.6 L177.4,185.4 L179.2,161.7 L180.9,221 L182.7,204.9 L184.5,201.4 L186.2,199.8 L188,199 L189.8,198.4 L191.5,198.1 L193.3,197.8 L195.1,197.6 L196.8,197.5 L198.6,197.4 L200.4,197.3 L202.1,197.2 L203.9,197.2 L205.7,197.1 L207.4,197.1 L209.2,197.1 L211,197.1 L212.7,197.1 L214.5,197.1 L216.3,197.2 L218,197.2 L219.8,197.3 L221.6,197.4 L223.3,197.5 L225.1,197.7 L226.9,197.9 L228.6,198.2 L230.4,198.6 L232.2,199.3 L233.9,200.4 L235.7,202.5 L237.5,208.4 L239.2,297.5 L241,178.7 L242.7,187.8 L244.5,190.5 L246.3,191.8 L248,192.5 L249.8,193 L251.6,193.3 L253.3,193.6 L255.1,193.7 L256.9,193.9 L258.6,194 L260.4,194.1 L262.2,194.1 L263.9,194.2 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.2 L276.3,194.1 L278.1,194.1 L279.8,194 L281.6,193.9 L283.4,193.7 L285.1,193.6 L286.9,193.3 L288.7,193 L290.4,192.5 L292.2,191.8 L294,190.5 L295.7,187.8 L297.5,178.7 L299.3,297.5 L301,208.4 L302.8,202.5 L304.6,200.4 L306.3,199.3 L308.1,198.6 L309.9,198.2 L311.6,197.9 L313.4,197.7 L315.2,197.5 L316.9,197.4 L318.7,197.3 L320.5,197.2 L322.2,197.2 L324,197.1 L325.8,197.1 L327.5,197.1 L329.3,197.1 L331.1,197.1 L332.8,197.1 L334.6,197.2 L336.4,197.2 L338.1,197.3 L339.9,197.4 L341.7,197.5 L343.4,197.6 L345.2,197.8 L347,198.1 L348.7,198.4 L350.5,199 L352.3,199.8 L354,201.4 L355.8,204.9 L357.6,221 L359.3,161.7 L361.1,185.4 L362.9,189.6 L364.6,191.3 L366.4,192.2 L368.2,192.8 L369.9,193.2 L371.7,193.5 L373.5,193.7 L375.2,193.8 L377,193.9 L378.8,194 L380.5,194.1 L382.3,194.1 L384.1,194.2 L385.8,194.2 L387.6,194.2 L389.4,194.2 L391.1,194.2 L392.9,194.2 L394.7,194.1 L396.4,194.1 L398.2,194 L400,193.9 L401.7,193.8 L403.5,193.6 L405.3,193.4 L407,193.2 L408.8,192.7 L410.6,192.1 L412.3,191.1 L414.1,189.2 L415.9,184.3 L417.6,145.2 L419.4,216.1 L421.2,204.2 L422.9,201.1 L424.7,199.7 L426.5,198.9 L428.2,198.4 L430,198 L431.8,197.8 L433.5,197.6 L435.3,197.5 L437.1,197.3 L438.8,197.3 L440.6,197.2 L442.4,197.2 L444.1,197.1 L445.9,197.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,199.1 L94.37,200 L96.13,201.7 L97.9,205.7 L99.67,227.9 L101.4,169.2 L103.2,186.2 L105,189.9 L106.7,191.4 L108.5,192.3 L110.3,192.8 L112,193.2 L113.8,193.5 L115.6,193.6 L117.3,193.8 L119.1,193.9 L120.9,194 L122.6,194 L124.4,194.1 L126.2,194.1 L127.9,194.2 L129.7,194.2 L131.5,194.2 L133.2,194.2 L135,194.2 L136.8,194.2 L138.5,194.2 L140.3,194.2 L142.1,194.1 L143.8,194.1 L145.6,194 L147.4,194 L149.1,193.9 L150.9,193.8 L152.7,193.7 L154.4,193.5 L156.2,193.2 L158,192.9 L159.7,192.4 L161.5,191.6 L163.3,190.1 L165,186.9 L166.8,174 L168.6,239.7 L170.3,206.6 L172.1,202 L173.9,200.1 L175.6,199.2 L177.4,198.6 L179.2,198.2 L180.9,197.9 L182.7,197.7 L184.5,197.6 L186.2,197.4 L188,197.4 L189.8,197.3 L191.5,197.2 L193.3,197.2 L195.1,197.2 L196.8,197.1 L198.6,197.1 L200.4,197.1 L202.1,197.1 L203.9,197.1 L205.7,197.1 L207.4,197.1 L209.2,197.2 L211,197.2 L212.7,197.2 L214.5,197.3 L216.3,197.4 L218,197.5 L219.8,197.6 L221.6,197.8 L223.3,198 L225.1,198.3 L226.9,198.8 L228.6,199.5 L230.4,200.8 L232.2,203.4 L233.9,212 L235.7,63.55 L237.5,182.5 L239.2,188.7 L241,190.9 L242.7,192 L244.5,192.6 L246.3,193.1 L248,193.3 L249.8,193.6 L251.6,193.7 L253.3,193.8 L255.1,193.9 L256.9,194 L258.6,194.1 L260.4,194.1 L262.2,194.1 L263.9,194.2 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.2 L276.3,194.1 L278.1,194.1 L279.8,194.1 L281.6,194 L283.4,193.9 L285.1,193.8 L286.9,193.7 L288.7,193.6 L290.4,193.3 L292.2,193.1 L294,192.6 L295.7,192 L297.5,190.9 L299.3,188.7 L301,182.5 L302.8,63.55 L304.6,212 L306.3,203.4 L308.1,200.8 L309.9,199.5 L311.6,198.8 L313.4,198.3 L315.2,198 L316.9,197.8 L318.7,197.6 L320.5,197.5 L322.2,197.4 L324,197.3 L325.8,197.2 L327.5,197.2 L329.3,197.2 L331.1,197.1 L332.8,197.1 L334.6,197.1 L336.4,197.1 L338.1,197.1 L339.9,197.1 L341.7,197.1 L343.4,197.2 L345.2,197.2 L347,197.2 L348.7,197.3 L350.5,197.4 L352.3,197.4 L354,197.6 L355.8,197.7 L357.6,197.9 L359.3,198.2 L361.1,198.6 L362.9,199.2 L364.6,200.1 L366.4,202 L368.2,206.6 L369.9,239.7 L371.7,174 L373.5,186.9 L375.2,190.1 L377,191.6 L378.8,192.4 L380.5,192.9 L382.3,193.2 L384.1,193.5 L385.8,193.7 L387.6,193.8 L389.4,193.9 L391.1,194 L392.9,194 L394.7,194.1 L396.4,194.1 L398.2,194.2 L400,194.2 L401.7,194.2 L403.5,194.2 L405.3,194.2 L407,194.2 L408.8,194.2 L410.6,194.2 L412.3,194.1 L414.1,194.1 L415.9,194 L417.6,194 L419.4,193.9 L421.2,193.8 L422.9,193.6 L424.7,193.5 L426.5,193.2 L428.2,192.8 L430,192.3 L431.8,191.4 L433.5,189.9 L435.3,186.2 L437.1,169.2 L438.8,227.9 L440.6,205.7 L442.4,201.7 L444.1,200 L445.9,199.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,194.2 L94.37,194.2 L96.13,194.2 L97.9,194.2 L99.67,194.2 L101.4,194.1 L103.2,194.1 L105,194.1 L106.7,194.1 L108.5,194 L110.3,194 L112,193.9 L113.8,193.8 L115.6,193.7 L117.3,193.5 L119.1,193.3 L120.9,193.1 L122.6,192.7 L124.4,192.1 L126.2,191.1 L127.9,189.2 L129.7,184.4 L131.5,147.2 L133.2,216.4 L135,204.3 L136.8,201.2 L138.5,199.7 L140.3,199 L142.1,198.5 L143.8,198.1 L145.6,197.9 L147.4,197.7 L149.1,197.6 L150.9,197.5 L152.7,197.4 L154.4,197.3 L156.2,197.3 L158,197.2 L159.7,197.2 L161.5,197.2 L163.3,197.2 L165,197.2 L166.8,197.1 L168.6,197.1 L170.3,197.1 L172.1,197.1 L173.9,197.1 L175.6,197.1 L177.4,197.1 L179.2,197.1 L180.9,197.1 L182.7,197.1 L184.5,197.1 L186.2,197.1 L188,197.1 L189.8,197.1 L191.5,197.2 L193.3,197.2 L195.1,197.2 L196.8,197.2 L198.6,197.3 L200.4,197.3 L202.1,197.4 L203.9,197.4 L205.7,197.5 L207.4,197.6 L209.2,197.8 L211,198 L212.7,198.3 L214.5,198.7 L216.3,199.4 L218,200.5 L219.8,202.7 L221.6,208.9 L223.3,341 L225.1,179.5 L226.9,187.9 L228.6,190.5 L230.4,191.8 L232.2,192.5 L233.9,192.9 L235.7,193.2 L237.5,193.5 L239.2,193.6 L241,193.8 L242.7,193.9 L244.5,193.9 L246.3,194 L248,194 L249.8,194.1 L251.6,194.1 L253.3,194.1 L255.1,194.1 L256.9,194.2 L258.6,194.2 L260.4,194.2 L262.2,194.2 L263.9,194.2 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.2 L276.3,194.2 L278.1,194.2 L279.8,194.2 L281.6,194.2 L283.4,194.1 L285.1,194.1 L286.9,194.1 L288.7,194.1 L290.4,194 L292.2,194 L294,193.9 L295.7,193.9 L297.5,193.8 L299.3,193.6 L301,193.5 L302.8,193.2 L304.6,192.9 L306.3,192.5 L308.1,191.8 L309.9,190.5 L311.6,187.9 L313.4,179.5 L315.2,341 L316.9,208.9 L318.7,202.7 L320.5,200.5 L322.2,199.4 L324,198.7 L325.8,198.3 L327.5,198 L329.3,197.8 L331.1,197.6 L332.8,197.5 L334.6,197.4 L336.4,197.4 L338.1,197.3 L339.9,197.3 L341.7,197.2 L343.4,197.2 L345.2,197.2 L347,197.2 L348.7,197.1 L350.5,197.1 L352.3,197.1 L354,197.1 L355.8,197.1 L357.6,197.1 L359.3,197.1 L361.1,197.1 L362.9,197.1 L364.6,197.1 L366.4,197.1 L368.2,197.1 L369.9,197.1 L371.7,197.1 L373.5,197.2 L375.2,197.2 L377,197.2 L378.8,197.2 L380.5,197.2 L382.3,197.3 L384.1,197.3 L385.8,197.4 L387.6,197.5 L389.4,197.6 L391.1,197.7 L392.9,197.9 L394.7,198.1 L396.4,198.5 L398.2,199 L400,199.7 L401.7,201.2 L403.5,204.3 L405.3,216.4 L407,147.2 L408.8,184.4 L410.6,189.2 L412.3,191.1 L414.1,192.1 L415.9,192.7 L417.6,193.1 L419.4,193.3 L421.2,193.5 L422.9,193.7 L424.7,193.8 L426.5,193.9 L428.2,194 L430,194 L431.8,194.1 L433.5,194.1 L435.3,194.1 L437.1,194.1 L438.8,194.2 L440.6,194.2 L442.4,194.2 L444.1,194.2 L445.9,194.2 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,194.2 L94.37,194.2 L96.13,194.2 L97.9,194.2 L99.67,194.2 L101.4,194.2 L103.2,194.2 L105,194.2 L106.7,194.2 L108.5,194.2 L110.3,194.2 L112,194.2 L113.8,194.2 L115.6,194.2 L117.3,194.2 L119.1,194.2 L120.9,194.2 L122.6,194.2 L124.4,194.2 L126.2,194.2 L127.9,194.2 L129.7,194.2 L131.5,194.2 L133.2,194.2 L135,194.2 L136.8,194.2 L138.5,194.2 L140.3,194.2 L142.1,194.2 L143.8,194.2 L145.6,194.2 L147.4,194.2 L149.1,194.2 L150.9,194.2 L152.7,194.2 L154.4,194.2 L156.2,194.2 L158,194.2 L159.7,194.2 L161.5,194.2 L163.3,194.2 L165,194.2 L166.8,194.2 L168.6,194.2 L170.3,194.2 L172.1,194.2 L173.9,194.2 L175.6,194.2 L177.4,194.2 L179.2,194.2 L180.9,194.2 L182.7,194.2 L184.5,194.2 L186.2,194.2 L188,194.2 L189.8,194.2 L191.5,194.2 L193.3,194.2 L195.1,194.2 L196.8,194.2 L198.6,194.2 L200.4,194.2 L202.1,194.2 L203.9,194.2 L205.7,194.2 L207.4,194.2 L209.2,194.2 L211,194.2 L212.7,194.2 L214.5,194.2 L216.3,194.2 L218,194.2 L219.8,194.2 L221.6,194.2 L223.3,194.2 L225.1,194.2 L226.9,194.2 L228.6,194.2 L230.4,194.2 L232.2,194.2 L233.9,194.2 L235.7,194.2 L237.5,194.2 L239.2,194.2 L241,194.2 L242.7,194.2 L244.5,194.2 L246.3,194.2 L248,194.2 L249.8,194.2 L251.6,194.2 L253.3,194.2 L255.1,194.2 L256.9,194.2 L258.6,194.2 L260.4,194.2 L262.2,194.2 L263.9,194.2 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.2 L276.3,194.2 L278.1,194.2 L279.8,194.2 L281.6,194.2 L283.4,194.2 L285.1,194.2 L286.9,194.2 L288.7,194.2 L290.4,194.2 L292.2,194.2 L294,194.2 L295.7,194.2 L297.5,194.2 L299.3,194.2 L301,194.2 L302.8,194.2 L304.6,194.2 L306.3,194.2 L308.1,194.2 L309.9,194.2 L311.6,194.2 L313.4,194.2 L315.2,194.2 L316.9,194.2 L318.7,194.2 L320.5,194.2 L322.2,194.2 L324,194.2 L325.8,194.2 L327.5,194.2 L329.3,194.2 L331.1,194.2 L332.8,194.2 L334.6,194.2 L336.4,194.2 L338.1,194.2 L339.9,194.2 L341.7,194.2 L343.4,194.2 L345.2,194.2 L347,194.2 L348.7,194.2 L350.5,194.2 L352.3,194.2 L354,194.2 L355.8,194.2 L357.6,194.2 L359.3,194.2 L361.1,194.2 L362.9,194.2 L364.6,194.2 L366.4,194.2 L368.2,194.2 L369.9,194.2 L371.7,194.2 L373.5,194.2 L375.2,194.2 L377,194.2 L378.8,194.2 L380.5,194.2 L382.3,194.2 L384.1,194.2 L385.8,194.2 L387.6,194.2 L389.4,194.2 L391.1,194.2 L392.9,194.2 L394.7,194.2 L396.4,194.2 L398.2,194.2 L400,194.2 L401.7,194.2 L403.5,194.2 L405.3,194.2 L407,194.2 L408.8,194.2 L410.6,194.2 L412.3,194.2 L414.1,194.2 L415.9,194.2 L417.6,194.2 L419.4,194.2 L421.2,194.2 L422.9,194.2 L424.7,194.2 L426.5,194.2 L428.2,194.2 L430,194.2 L431.8,194.2 L433.5,194.2 L435.3,194.2 L437.1,194.2 L438.8,194.2 L440.6,194.2 L442.4,194.2 L444.1,194.2 L445.9,194.2 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic dc</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_dn.png b/doc/sf_and_dist/graphs/jacobi_dn.png
new file mode 100644
index 0000000000000000000000000000000000000000..db59e050bc99cb4979b39b9aebc7a22b99c4b773
GIT binary patch
literal 56570
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q^qAmqdG-(ShwfGLrz&@JbSO!S_eF`nTXmE#`)$D%y_mJt
zS97zszDi!Z^_^{i%QR;8yl+7cH>=wU=7~@AP-)b0JN>iHZqI{z#qTUzX3wram!cE1
ze|p0rjjlx+U9U`17!w|@IT;W#A^-iZ01?+f5!b-AD|RgtldiKp#mOKl`edOCvja%!
zq7{CPH}8oq0P9<HON^I66D({cDa8;3)>vv}!mtD^{VFAc!2@KJ$kme<7$$)2S~Yng
zqXO9c5Ors`k!@@ZV7-BJc?O?>QLcf3g4fo^_aAQO-(DWda%)Sbuvy-n6UA%x?2&nW
zef{x!d#i7+43j-P(>Q%Y-QTJu%a&~`57p?(V(n>t{e6;Xv0dw=rkd*Ot&245l9G}>
z+%3OvYAGiq#8g`PwQR-2f=QDmC1huFo12>-IdX(!?)hWK*mT6W)&1r)%$_|vpfd07
zu2$D>v8^-w{QddG^<p0U)6>`IH=E6CHv6pYw7GM6g@uJ9qN0>kRa>k7+}T<D<KOT1
z7ngdAx3sr&|NZ_UI6l6=ql4qbsZ)nepYG0|b>M)5O~nTW@9BC+pU<z?3#@!3VO^%<
zH{Y(;d%9lYjSY#padxhOYZtFtCT5>&&2sbGIu6&sv#ZyxJ$ie4{?7gBDJcvLuU@^n
zwc2Z~ma;Olju`jVt5=<#YwGA6*<1ZR$|pT1N2hGBmX_9pi4z$mB_%hmzqnxAHnD&I
z{$03m!J)9w@V-g@y*-X@ZfsuO-l}^2i!@$2n=mX{!FTTTY3`RVU*5T&nvxO_AAi42
zG%NM|JX>Z(me^e-f|l$1`}xn!wO0RNGg<TBis}7!zc>mD3nxs^pM7uA{{R1^r%s(}
zU|^6j`IAQ1s~Awa`)_#k=+P5r&$jN_W7E^qvtYpjg%CR@j!m03Em*vmSygpu+U03e
zrz$EdGlzwR=`PD%vu+)qr>CcZxp{k67uS80va&L#`1j76Hf_3a<%)=Peesp6S6kl|
ztzWaorK-v*CnrZiU0pq_^4YUzPD{0QbzM_aRe5-Mk7_M<baZ6gw0U!4TAJFY>=`p>
za*B1gu8ZB>bTGjqguiRiEw;HVPJ#agC#(53O`9gRWy_X?^mKM^Zf*@NtwV<oGf&rx
z6`Jw>-QC?EK7MT6wae<vnKKI(En?Ev)@EU6|6F3reBkNn>519d+`PQJ7M7NdzP`Nc
z)~&1f@W63%X?K7B@ePTG7pz;y$Ii~4k&&UGpukXBS?PPJs-oh+g$n{VZ{B>gS77av
ze}8`)n3x>dQTVu`Z@yivR9jnH#GVR6Cuir2%l+k7tX_Ti;zhw%uU`Flv-x~LaPVQ@
z`geCMOWxiRWl*m$HZghf&qRj3;pXP_!xt_HOxKUk3z~lFl-HTL*5a|d%Uavo*gyfk
zY*|~s{XdED^>Lyv-*fTuw(i|)TT)tjaj`ppMrP*0+qb0)3kz#5oByf5x39Ll^!2ra
zSFVVprKN4yvZZC-Jh^{ApUY1?wOnIW?FBK1u3!B-il6gwC~|OcG|ZeSnUb3N@zYap
z7dN-0CnqNED0?f##v^fHa{B9QYkxd!mp_nTaAALa{f%3<lr%LtzrVYC_}13!#QgmJ
zmBGu4E}xrkFW=SGHNzm0Nk>=r<D;Y8F*^zv=gpgEQT9f{tzYi$lDLl_KNgggu_?0H
zR()yc>*JHNsc4umLEy{l>-^{E+qW-Tq-0)OS7%pLR8*msR>Gnq#%*b7siC9u#4;{6
zws+1PnK!q$^S{2nzP+uDt)`|XAUe96onP+3fkx(v&(C<xCj<uvH?Li*TU1nZAjK##
zKmYvRu*dJ7K6;e&<jE5gN$#05XL8!x+b>zN<iM#@T$h*ovn#TEe}DgYE4TQBdGq=d
zo!dCRn!mljU*0(VoJ(!3?XNE{o8@e)7OYsoaq;3s-=_a;y#M9-`T3VDU3&1)A*RFa
z{O(RpOp_*0Hq5-Fa^vRBh3V(#IbCgBw4!WN!QZ%`$XI8Mu3zN|Ml)F$G&M9HSjq_t
zJ4fh*P5x5-?TsRXhl2yd`Hw9vEK2(N{#UME^>lGzIluGLrJzj(51oqs{3vwdP+T9k
zSINuE%OyB?vQ6Ee8R~DhW?$!+d{RYCO>N1dMNQQ<hK3Uv6gF+zlyYv4<&qUEI;!>T
z?dN}ab8|9-!tS!Sk9N-M?d4^3h}&DG`X#&Q)fG*qh8M41O`53e&h=-eVKSS)ou#Ga
zp%kOazSPuIL53rjE=_t~QBq>U=<w_N`}4(r*6;tP#L%&9ncB^LwbtkVKe)Kq-6cAD
zHiN?U{QJ-3)~{Nn#L&^!)^=cj=BFnoSr{x!Ux}RmSorvuAVbQr9?2!k+P>eE6%uk%
z^PhL;jP}>Kyga>&7cMA#`t<3^mzS4qp5MqZ<K*B_U^ubVdwRt=(?9hwv9X>$K0N;O
z+N{`FSvf=5yB6JwOD*M%+)<|ws^R{g=HOyr)zsHl_feZHAtm)mCjZBVxUE^C-PdOr
zr}Hs7Ow)-x^u5M8U{m$?ymuSh7%rSW+nYbHZNb{`^>H@GRXG`=e;JyYJv*s>mf^$e
z_4}ViZ$H{CF3gbf?99wN$&c6?Hg4R=!eD4(@`Q8S(Tyc9gP0o5%rfnM|I;w}n29vQ
zvnNkXP6~^OxiJXv^YeGUatjQ3oyozFDQ@8Uw>>2-O-V<GM^I4E!`IifuFme$=g)!h
z@%@VyDb3r`FK5fd;4{Nu;nCN2)!%p+1Ox;Qe6MkEVDOt`anM(t$KKwa;r;Zj6WPkk
z%VlgT0v=Qrs;77yx_@8(^|iH+XP(qu*Y^KrhoJI;HEVP(ZcR!~W@Hdn_Y={!-+xkW
z*|KE}4RhwmeAIRe44J)vQNi`E`=3vz^&@r^D87323X~P{^7w>>g+V2axPIId&(ld8
zC(N0{qc&OdN|APFXD0)Lv9a;K=hAjRCQq8wvTpshZDt~(qJaSc4X<8h%`0qp6ciTr
zOfvYopoF9(Bg3Xmn^g9N9X`Ut&CT7p{_Cfw-VBG%n~AwO2Y7Kzyk)A{l_d+Rdj2>3
z{rx@p-=CibMn;F)c%=>M{#49+8gIw5ZibKA44<^gu?8%e8J5CZev}+GO-XI7UvlN@
z)yAVqj-H;LFP3Kg>pgY)G$VtRm6cHZ>W5#a9#eY2JK0+$QhMT|74`bR&MjY2KXKM9
zsdq{jdhK_tkJ-t@5V5;VcbVVZTS*S8%F4{z+S&q672B+Zk6gPZ*6`rnt?>16AD0Lp
zdwqTV!L-eZ$;qGR$62pi7`mnKbjsoT+OL}K@n);2sjGX(tZ!3I&nVY*E%gI=qkdvr
zValvovuwJ*n)U2`yuD-70)@jjZ%Q)Ek~Kb_w2`4<xBB`8ruU@!xObQ9GssvLu`pcN
zo*%#P^B?KAx3}{%RDAmr8W7MhX_C;Y)vI@|-)JE9FFpPIyj-JYn;SP=&*t#3myx@$
zV6pCD=fEi?7a1ljvRZNJQqa8CNvl__+EDYeh+)pr3hB)oH!?Eh+}_r^yF911)^^e2
z#Sh=TJGWV&uz7ynFHSBlt{a=v`OPJ=Crq5!xL|=oUV?e~yO@m3%!eNy9=53cW#WHp
zZS?j>*VabAxVBbW&3D$7C36-nTBP>)zFyp(j<d7PogEz+4<0<|v{&v>#trkx3;g?A
zmoHT{G@SVS{hF0458l~XEGQ|-nVz2RGtXwG`rg)7)(9Q3K3VHywqc>6S92uw^z<a`
z>ukKdy$w@OiOe(QjMNe9ld)_PRCePCy?=9aI`e}&#tRoNyz_W{++L@E0D*J!?e(ve
zYIOaYzUcIUfRN)Nf`X0`JZy$$W@=$!VJ=}|({`75czJR8-<mN);$3BAWaOhaZ+xy?
zy~@e(=)nVrl$4Z?rY5J!M&I7tbbj*mDJMfxUY;KtuawK2xpO(24=OO6czC#dXXgKZ
zzw;NZSmD7iVV-UEB*Wxm0@l{nObr>?+2)bn8xkcY7+OxIOp>#$nsBh0U07RNo2lW%
zi4zlKt;<YSUfy3SIiqd=<x{7+EG#Vx<HMDem5cuW`>R%ZZ+E%AdH>wGvW2Cks<&?4
zy7Rf|8snLB=hW`*E>~yh*tE&0u)JJ--@bi!zOv1oGpD8QZc|fJMVz#;u`yG_ij^w`
zi;F*}O>aDT_H1sEt>b!G*FahJShluBRu-|bu{(C}R<^a3{rU4}K}ku=^y%VF&CNTF
zy`^{T+^J|{BJ%m!*~637{XaZ9%6;S3EhP;Nj{9}L*B%I47`Ztu@jwG3C=<xp*Y&)3
zk@4cii-Zdc9A_A%axpP8@61&9o5SJm?#{x_{`lfz_li$XICXS%3^FgN<lNaY(OP&%
z<D^MKHMO;gsi~~a&dxH{WjqTPE({0@Ynwk`ewuzfUw!?5wbEC&x9j)x_PWlJShRdO
zdwl$TvCA)Cz54X$-Rsx4m#hwUbY$GOZ=Zpg*)z*^3l}oR$H(WHziD^tm12#Kj*i(^
zBRO;C%z}b~hW2*$uyrw<wzhlKUhe<#h<n4$oHuuOi%UvMYUt}ff9dr8+FI$F+S=Jq
zOpT13KyBZ*w_3Ty^%V5<_?|v}x?#%}mw*5PyZ?Vai^aFIvGd6^%$+Oy@6TudBS()O
zymLq9@-pAUudc4%n1A2S#l^*B=AKI*{y*Hlq;J9XzC|ng+BX*bjoXxTZh1h^gnUa=
z*Fagh?xRgTJwB_?zf0K|p|pPW^$jj(>ocFdytvpMl%Q+=e!YHUZ*_TfxO+}%X{plL
zN6R!`-Cqf5%)3l)T)5)@tZh+mBIXojG+Zpa_@CFcRPX=X^$#JvuPFhbhBJtL_2dP!
z`mRM9oIdkxcAgZ{7jX@gmCa>bGBEu*<=gi}f2>d5_$nYK>fXJppw6e21#fBSiPIPR
zQ&;6)u=eFhOiaA7HCx<ou9a%hz3cf!8y_DiJaOuzV_4Wa(Jc2s+4xjfNs*}`2U0Hi
zv3Cij9NV#Q!&VbvP5&o<(|7z=SvNJyWvgmvs%nj8rOWK8?#u_$Z0i4kJ9kIB#S=3#
zHNTaf`@dJ-Z{6PqS5C)vZC$*gzW?y<Yl(N3-#>65Vhg`{*DIb^H*z+9PTPBudGbk@
z_i|-HYXq-e`^44tQAcsD@98Cs3C1NQB?1x>9J;!?F7EE$CAy-ju5121G}gS@v*=%J
z-<zn`o0r`{Ewi_=qFt{F%>Gn~xC-%zUb-069-gnRd95QWyL09G+cpeK{u-VIRaGkj
z7hhN%zW&=fE^vo>$`zzecI<(mZ@<1~r=+G9)}KFh(mmI=)cRTnxC`DT&dabg=li?6
zH#Q_PpEs;zbqxtWop5Ev=C>i*7eh`xQHuU&_DbSvKzey&p|AbK^$WvhFx)jSR}2nk
zWm<4yfqB>0Sce%#m)3t^FA@DDm{G>Hy{J|&KI?wgQ<2lE%JJV=SEYPP2(}dK`Wkho
zm`7lR*m8&0Z)-Keo;Itl?+conr(sgU%((dKt1A~*i0^5cb1d|X<wvP{IoZCq@qNx4
z7naYy!!FyJ<*8M&>Al0cWh^<8tRj*-7P)M<=J@>g@%DKKow_bnZjcDQkap8~{!<>c
z%(<b=B_dn~Hw;)LMPm!B?=KEL^<#opCR>TIvSN62SCwStlowWo_qcg3S}p8)I_aaE
z9^0mXmbAH|U$W*#uRM0iJbRfiQ(M&5a#M}2ZnlP?Wy_YaF*7s2d!JKgtEHvAFeaES
z{x;JI%P+adZ*A3CZ6rB6UZ=Trm9meBZ=wBv0h7|r1{WW>8(jR<UKSf>bn3gVW38v1
z$es4)m1&GY(Y%-2k2?z0wP#)MpYZ<S-K?+Ssp*LxFS$fcM;yGK!tIr!Q{Y=`-!aAA
z`c6$XkK)VQ50^Y;<y|JD#J&Ic4!zG0(j_>`>da1k*JreTZu%tlk7Du-=_Okjt{T=i
zeS9SmqW15`s`ZZU0pG0zmmW7)EPPXY<4kJv$2P{fS8rb6zu9<b=kY|-9K$EEe{S!d
zwYF>S+@>z&?7;6@a-ZHER$P3W`K##CgromhC&jQ{J%7#N+&R%g)$aucm8>RDN-w$|
zWjx>Ax4=tN=6>mIPRX_s`HOv5+aCt)6rTBMpTyZ)-TO{ec?3&nT{V(Q7T@Fe^IyV-
z&65=GR~w{!nd6Y975MpqipM3#6@I*8zwA0r*|tx(^7X~??}9g$a2c}BHe7dF=7+Rj
z#@1in&b9Bfr~J(qy^-kLuu%KfZYz<m_YQrn_Dn71T{z3j&rdCSd!DMWx}VCjWy?}t
zUt9a+&CSh9vC68--4QpeCTRwzPrCc-mrB*qu4^mTh#cA9sebEz_T;nI&5HZ?YSua5
zxxQ<%{=e_8r+@zc+5YCj6&1tTW`bq8xsyMie12|X?5<r;p3SjrxpLim>$?^Kr>xT)
zH?!S5zHps;UuxPSvqAmIP5B_*XIBmfyS%p6{bcZ1@%xRvSE^lpSLYV}IFPj|*t^?B
zFV^c-R>l4BuQ_I&)@40!E?rbKoNea0)lb&*P^WN8dmG!#JqJ2-)-ZI|{nmVWX(@MS
z&91p?)~8Ic+`oEaypE5@kx8m=W3Pryu6oLKbLCRkck3dZv$VBl&8gp2Zx0eUxBkz>
zjN0X{-`d`*etmyWc<R=vN2;66f2RCbzmpskILYq>U#U~k{DQjkyL?aR<vLwj=e54a
zEl59J&3fxr&mV_cYv!|irk|e_yK9$9(#J<)^V!)K^9xOu_c^imO7)#&{!8)#&6R8^
z?l1UOUXP6m(u-5Mef6qmN`XOQXeg)8_PX=&DGz_`RZ)C8^+f8QTD>VUcD25fvVvqC
zoK9(fy8P|`R?o<(S4}}`TG$%Sc64_uYlp3Q@YAyBNr%Vv3=RhMvp?FVq@+x!4GWX~
z)|`K0n_|k-pHqGNo=<%$IM>oj#mX`&;ogqL?kD|nb3a+x?73-lYSX3@jO^?}zwVX`
zUEkj6Zp~?F*YG{!l&e#n=@XXrpb69FyM?5$p7fz*S^e{Ed$~KVrKnXFKCRh&UBkym
zrT)h4@*BS$g#5q1SGP7XJ-I1<zuNwoAhrGCuLPVpz%kI<tNPHg@rlDG8OcqB3_lN_
z>uWhP=jJ)nY5SHKr=RfC)tyxJvuN|nuHfL##~Q9ipQ^8`J@?Y`_V_M(_vE|{wwG4l
z*txN#<?K`2ZzcAM$M-A^KV~htaA8XOGBwY=MN4m%s7gvcnXuXTx%Wbb%G64i@;<#z
zkDiR8cX6+57yVmnbyDx#v>oRzO{@52a&zHI&r8luQ9j<x4qa>w{~ddo9h@u}FVscf
z=DW^R^6z8irPM_6pwQF*qhGxj+&}r9_AX(u*;k*$9P5<^*>|$1OK8=aPj7NIoj=v(
zvOY&Dr)&MZ3HCW0o_5#2Tse8L#f8m#=@ftdnp4|NO^l5uy}5EpNxANua=hHXO-El(
zNl%}A|IC>akK^m7dhNAp`tthvNj_fQPbQC~HqKk@RVHG1^7N;>Efc;oCZyKtMFyW%
zxu0`gRb9Dn!ryJ%p1j*t`ZlKc<;h*Ov)^2}ps@bXp(vkfg;xw4e;k~X^FGTd$t*9Y
z$j(G>io`i{6;V^)XaU!0b#p(vu2|Oc-C}jugu7NPPmXxS9kb3)N;<*k>pQ8Y?|k*d
z{;uu$C+)Pg_pN7CZ1J%-nCtU9dDekH^JRba_}Cl7&RMl>)|nL=o1B9;AJsp?o5A3*
z)t$j(dShnts$<6_YTwDcTN~SbrlaHAIzEO4+t!H{|DV~-n{4h7=r=Kc*7?15?Xwn1
zeQSC9&@%4VE75cP^8F9p`wkqr9K7OFNKcP}o(c>9_FU&%S62&NmuHwzCAnffvyOdM
z)w##%4_?MKbnL%n$8cnS@9~rE>Kh*=-z&74x^w3agG45_H+MSk@Bb}bfA=@{OxKxb
z<Ghca;7Hbwb$T*MwL(-(EpV?@)1)mXF>_2fo%!UBJe>3TN96`Kh4pOJQ`c8q(lq??
zAm$nS|9@9+$ZX|ae187%zrM4Vl*?~f{OL{399c`D=DNS4X?1mHm#tO*8c~~Ry3OZa
zo91+<g7UMo)Yd!J|Nd8CRCwr{^ljDkcMiuhY;SGYWA(l;()GYgZiTY;C#eme<1DPJ
zO#W=kX}o$|o_nhM%>xXL*ViegJ$73Xzx!D6ySQ7nbE<3jW*^HHno)muM(K_ZPng~<
zzdwD&yGubIzv-Uqmu_#|U3T!w@#TA0I|njdWY{2^ar<`ihxhv*A3D;x;>_9H_pct@
z_?vto<k}Gy^MlPRC3)Dw`XV~#nwK{TFfl0PnCbb>Y?7N_&v*LaVOOo-!<U2@e}8*;
zYWe&{M(Xa1elau1<uX^DWBYMd%j6aJiIq$<C$ZkqKDYLO&i+V)izW}{l)rx6VNq$M
zWB-fe?lPaog>8z*cJ>|ayD-f@pmgpWgM#mQF*EICO;uHeuCBEeG?Nxr^JzH!=H>;t
zC(ZVUzAxH!Ji6k6yTK2eq&r*7l<%!$vNF}I@Y!VW=Y(L)zbC>WdnzyUZJj=EwWH&P
z`4)oTCaZ0o@h#^~q=BSQ&l^i2D?UDnsuuzvFFcweGOy(Iu{DR6WzP->iBzdOn&s6H
zZqB&-<Dc{2|44aQForzsj%T}fpFK>zmSwr5vCFB|nW?P}e}7w^Z+1I>M0TOI!RdUl
zFIT^?KD!!x`S7BJ-5b7rirV;E&$Q*iqa~gjWR2PGF7wHJe=8tla|XkWuA<^%!9s1G
ztD#eU&)sBWJ5=?=<IW7*-LhH7vh#n$o%xo(Q?6Ntt&x$<DXxuy;oZ8}?p>$6D%M4*
zhV9(e*tkK~S}eS&>By<`p)<Kt?laD@%U@@p@Nvow*A$VI2bVT`N0^idp8t4!|G%zN
zcVfQW|F>^y+Pw#rH^g`HKQ-0Of16^TDdb~gEBNcIdD8W@d+*-g#LC0Q{CAq};ce2l
zKlDy!HtK!#aKRtb`(Lbhs$Ya<CNG<Bc`YW2xqG2=qIn{dQ`)(l$Fscs-@Lo4QTvt4
zPF{ym^@RTQ`h$BMKOd<1-g>m^ipG~YrrhDpO%3Jo8yF63?bhCtv!_7g*MuKaz4tOm
z>|$JX?9chtGa1wB91azJJk3y${x$1LXxO6vd>^BP*Shz$oPBX|$ETOe85-_vikVYc
z!WRFt?rM!2!~DwHHfjBQh1C|Tk8WA3S$1A7L|p7p{p)LGYuQ~no7o!HYS`Jy-QJ$-
z7|HoR|NTB`^G9d*R(se~ZtBhccJK3==M_JnrEXqZ&nv;hw(r}2sojUm7Hb#^emBoQ
z_F@0Ork*`}Zan>+d#`8F5tk$K)@t8OCzQ?n%(!fUqDAjr3x$^^3`!Qh#@}4u9ljBl
zym0NJv$kQ=W_G?vJ#Fyh0OJX*eebQxjS8LK>+LO6c-0VaU2aD@e_U&;;=>&&@(127
zG*D#xer?^+3C-+|Gk9cr>^d6e85!uAHwkTFdA2#_x6`o?qDhyMCd`=3ai3Ru!v8;(
zasPg%OJ9q#^15_MU}p+vo4h4cr0P<!%g2`-Rrr@{WB2vXl;=B+cZsgh(>ipy_IE{J
z{j;x<d~Wh0`<ptKGu$pbyL_Vz-;!9t-5rNoSZsbg73Z-oa@q9!;51zgACCj4?f)P7
zcjB+a8w-hNx1Q-fyBv1$*o?U34f;v(-I>weo>f+hnwkxt9AGqf8kNrL-Ze>0iea0Q
zyuADzt7^fjHnp1br&q5`{BUpY4#R4*RovXSca+KOcmLD3@?G#ko%K2)zZA|Zw5Yc|
zezD#0g>Amvmba?W8IfV0oXp?fINrFk^HF*8vKWRnZYJ}OZQxf>KAx#55*S-6`>*2{
zbNsKGlf{3Iy}4QN=S#4}w|93{&hI(+`9t)Ne5cs>KyPkPvAOVm-R->ZjXT!Wev`aY
z_eao*k8g)$z3{0|r!+$9*|d2w&E`+N_1xp~`Qy*^oC}}46FjkUl~TfeyOy(af3L6R
z&8z!wJ16~IOXKR*0Wa&h|MSLI)HAAD-b<LMsovgD`&(dRg`t1>j}LN(CkD@IZkObD
zT`#km=>!L3&T+H(=aMu&Sn(uW?}%e-klvhjF!x_g#?2cYQ};KnnIy#a_Ga^J?z$uS
ziTfYT{&#45&-pKNJO57n9T*<39w>XH^zZ8R5B^*Yce>9ma`j#Y!;Nz~ZG5ej|NnKw
zUHrz~5_T=@(fQr=Tvv}?a&Y!!W;UsMBqemA{Nkc%#vBV@KR9Uc{=U2*w|LjQnX%j{
zG0*LPK6W;1bXfFa?b_#Z^P9JInc1wp?_cC;Rm@iDKktCI!}sqA?FUcjpFe*2%yOrx
ziKa;`Xa4*tc-=1VvM#>5)4EDTH2?mgx3P2i?_2g%>NQWyiDJy&dVbc~Y&~lR)mJ_~
zTdy67|NifhjI;qm+P{AtQM<NWeXXafDXypR{bO<k$IpLj*RDP~^M>(^JLN|AKfAqq
zw?W!o&iwhAhjNosPdyU;?tdhk)n_-)i?1vpKkGT42EAumF|*s$@7vFX&KmWf*=m=3
zwc+4!ILKhVV2KR#8+MMl=MSG^zNK|*$CodYLS89$P2m;~`0$AJmu~#MXQ{zcc4RQz
zVEmDHt3|w>fANE-r_FS~|C#)`z@Vt1d1Ld1$_P<W1Izz1AMb`LEMB0nb=QyFn@vBG
zk5Bmiq%%V@{yvk*+US1`%ocZJUS5y#``)<sVRdEH{~KGka>Q?7u#+}(@N;d=my=w^
z!xYP0_-5aS*xSryZyY}DEI!fIC$_UMw>LDf@dGROh5FxRCp0t`ELz5tE;sj}!ey^3
zS|<+8xcH~f+-QRPbgycMw{lspvkI-BnlYTK{qX68;1j#LJ7V>1F0UeWTF%bp{=YVw
z^&W3gJ0EN<0K5FIUyrnUOnM%qJW?^}y}l~cgP+s!+uPfBk{#zc{;+<Qf8|Q&4X5u~
zJTHtqc5D%Ic74Z|Hg&pk(Z{48x%YGeufJ~(+Us-Sud6B7JbQ7?`|9uJKbZgfzsFj+
zLkZWfDCE40IrrHia>qQ8u2&qO5L_{H)}goU@)i5OZf|}3y`S6k+xm?&c%>ht-jV)U
zn%Yq>t-p2G3JIx2=bKm;ZEsi_C$R1-KSR%*#z!d&Ryn*l{e0?EMH@qz`CtCFRO^&o
z*VB0Y`f#1o=k<44wsR`gN@z+;9Qgcv{(sT64d1V=Z?8K)@6OHp=}G4goV>#MlS^>J
zns=&Kwlz-slssY8FQ&`C{0_yJTdr+*_3YW4-wF5jgst6ga^&4TUQuP`8-2M8tG7<9
zfA|0LqiR3TaB;cQ)0K1H#k^~o@J{V+;;PiH3p)ZXYRweooWZs8?Si8Le%%W>-sRq4
zh*ejg7|xjC7h5Z<r`qyha$~$g&cB+8pZZE=yS>lrb;@aYKR9@8ZGfSP%l4ChqDwVb
zEndW!!2a;t<9>~ve)n6VAK8<-7p>XFb3HER@Q!=BJbd|c)QyGtx91*iIJ^JB<9YIr
zpE$qtiz}RK&hOgU>9JSEN!;($(P_v3n@$LRR??ozeg9C|!;`EPQPocFq3jIlb2sl^
z9nNif`uy!<(pT4HO}wUFJkL_t)YY})|MJ{uLzlpLb9>!yZ~uIz;_vf+_CJo~G6k7j
zPE^&8aY$KeA(#1##c`XS#m^5auRLuT&eaA8$lp)#-O;yX*9wmEu(eJ1r|CL9Uzrs8
z@XzDVPPH$Kem;{95f}gL(<k-Rh$}t$d{@9prv(~<2Cvj(s)FSg=m=~0ifdI?hKb4L
z-Day7jAKr`<F$h|HZ-;;ehXvk$B!O+b!q~#mZrC^vx+VJ`?PfBHO~pJ4msVqzeDif
z?QL5<EB~8`ii(2fRX=_D6t%Wz)v8rtyT8@T@-kR+M7p|G{QDxTB&Po?l5Nq}IrT+y
zd9imBmL#f_%)6}}cHrS;{{^pKbQG?8T<~h)kJGC@D6d|@(LcY==|>Z*!q>05=^B1)
ztBM$#;|_@@z2Z%A<C^>D&Ew4ySBpiyf8U*bZNcjaiUzMPFF(4+hfTO~T_Y%OEIgfj
z>eQk1!)z{kQ7mP?x3?yBJo@Hue=zTk#S1GdrUyN$yuI8<BaFRMB$<|Ro%LtPT)^&r
z<)qQV!xfyWm8wUU9A#j5GG*$+pO^hP;&*KDy~q7%$L1{2U3_vnS86XjIJH@O!=>#_
zdlOF!FP~9V^dV|1*F^8>O|jA33=%hsRnFO4p68tsJw=l9#rH=w9|hZbY!dG9pXd_O
z`uTQ#ecRt7ofk@l?#$Kg3+DGvob%e^gqG&P>a$WVIx!k|K0lbdaqls&zc*D*?EU)s
zV(JBjeZmJd6!i7^C#(4$^48?fU$u7aQSta1#@yW86{}V)a_^Vp;1%6iI%g4MLN*sC
zXJfy6{GPL?1hn=(-jcZ@eWO76mkjOeJ(vGl-}60iXhV&Nnu@~1Bb;BNxA8Ef`ySZx
z$3*41n)lYYzTo9d3~_Rnmx>;le`jDeZ@5@gt~|YS`vv&|QB%<!A3w3V?JQtAaH)sK
z=J#X%iobt0UpU%ZAlLZ0|2%iReZe*7U{lkhlkd08cD*x=>+xg3|KIO_$oV35r(-u`
zv~#q^H9HpXd5p0o!mpxu3=%@FirzFe{}9;UU-0kb@9QTskMUf&evPYKe#=IX1$Vde
z-^+H5uK00jv$w>};w2YezCG64JZYQRyf=5b8D6B`<Nmbi(~ikXPkg?u@$g$cPow9K
z<@?oQBC2Xi?_LB}tc%gS^)))c|5c&dH&DUN*sytqk)qOF_T<>(kN!;lyw*;7hmNtZ
zf8B51xYgm?vn)e`H>aOJHq$u$!|(U|mDSYP=FOWYVU{B?&$jy7z0lv`3mFr%LDLL%
zx9b_Ks@j~Erk^-*p!#i;3mg05b-Q+5eH9uM+9X|QzJot9(M3PHZQkZI$D<vWlQi_T
z`xE^RFS*BiX2QhA^SerS>`h|b{?vJa`FDoo@{3#sADN2e8B2A`rDJLfMep|PD!i`P
z9k-E*FL=4r<y%oN9@XU3ObDLUd}NNx#8of%mg&A*7t0;y+UoH$D*DQ$r3Eu>rB|uF
zSHBxmQN*ZR)#DI$wp1c)Cb#Lo^^Jy?Wg|D8{|E}<hbLLz6}I*8?76<y`N<?z*>$QW
zRY$oj{ARQ9a&s^IEZ|h|^JXefxlrO7nP$fKrLPOhuWDVHHkFaVuI!&gx;*zy-Z_$r
ze}3#|bE|FTVo+{wzW90d`ighVnH`?pjXJ?%=hDtGFtAPLJRiDRU~f(3>GRFyGQF}3
zSFh^c@Z;LuB*UziK_#<|TpumXw_1GVO30FB%etm+U$KJ2y-()gudlBKB_ue)!^7X)
z+{}LM+O;2lzu#XPbNRm+sAUOS`C?(=<QK=t<ufgya*camOV`A})!Y8XR2TA|OFMTq
zZ~c{sbBo<Q_SebQ+C?l&_4uy1<D1j3$6MCe{gYUwrsgYlB=^x-TfgpBjVUD-o7-A{
zOt6-&o_71!^zUCZC;829YwtL1bK>-=WQXmHJ3hs1**JIEy?YnR3lA=S8+3y`%&SPw
z&c!W5<4)b5iPb#<P2K+bNiCl_Qcl~n8wPLr-@frvK+5Z|Mf*33Uix%-!nFCvY}0Lv
zR6=}xtU|mq{&kCc*pzbpb%|M}_N`Rs)$7*}uU++BQWML@*RrphJE{B~i^3rbhcMO&
z-&;Pnx{J8In^SXk4f~I82boju>}cHAE#6(0s~A&R$LhT6GoRuHNn0r`HnxgSuh%=p
zr&shpRNDXC<zj(6$6p(b3eFaj&B1}{pfv_1udngy$L$f&{{Qy&_Q2R!-u-UBbB!f<
ze*FCT@K~>O(5lqu4$KG4l+Gt`&%IXtHtJ6F_H|dI>Yd_R5;h!8Sa{i;mHlw;zZ#9K
z?9VdtZww^LgWhp$eL8c6P59bFcTKYc)H53NcTfB5sG7yVvF9~gUY(4BB1`!E_@l?q
z&Eb7}SX`&!^&HDPVgZ3X#ZqnB=Ux6Ae2Ux5_T4<+&9`vliOOhD5`1A>u6Mrng2BO~
zzQ;KtcZnK=aS6Pfb*yJ!Me>1$7(X61OP)uWtStAowycY04@<rLR^+zxl}k%)bRQnt
z_2r9Dn-wo>^Fe`~KI_|lFId8|Z`-~Tx~E-(@`66k-1MH|)?Efx--}$qm!9VEPM6j;
z@Vs(q>5I(?j+37^n#9!BZS`c}*t47e+8V~yF+0-FCbS>qs1#Is`>N1YKb~*;`u$@6
z>?(?<8y{RY`S$*L`)B9p_fJ;$Pdd`^ee(CJ@9%oo#qQ?%GxJVHTj{&qdl&KYR#so*
z;o+H}+*|w9T2P8%n_#3MlS6TR{fn<J8r_rLt-LvD!gNKB0+DykR>n$9mi+RErk)ov
zZIfzyk#>dG{Bge5?k<Dx-`oAR=XKoOJG;K=PK3izjsU@R)pOf7T7TH~bLP(ec>6Y<
zV77B<=T7XXlik@bzZld8o6hRTATdv(?^M*qCJE;7@EJdUE2lkn+jwf~vg;2Y&iS42
zE@s|i@%eF2O0xIu>@{cOnPK3<ePU}OtJ;$Z@kN~SUw?3bWG(aW?YI9jXU-1Ygtsr>
z{{3AcD|T&(YK(+Z`G2#d8@tVYYHJJYKc}5IdE(&tYy9SM+b&%CXy&#@-`!#J-2;(<
zfhT%<UDv<gC;a}_Sx}ea@%4Vg6ANGNYJJAc=5YO_=Zo}3>*wkReF}<7&3`b*z5m0j
zXTBHTHE-u<Xg;^s`NaJCf1UaJ|B9*m&3VB2k0IgmGT$F>x8G;^cP97C9nG5U!4pog
zXXk5aYcJlhLt;s@pUmry42BzSDUx3u=6-nmYtQv{xl^yr|FQj}#%euhdG3d4`fhrW
zO?KSkPJW?N-~Uv++y3Cz=WCJc4rhPOI+Anafb9Pxk8^uoJpM2BVmE_j|1964zfVhf
z-k1p}usq}zJ5c=8t8u-fx6f9e#Krl_*Jh}kpI`6xW?k%xoag!50==g%I)A8jLU{0F
z%R1$EY;7g-O-+wZEBHueIDh#Va7?E<<?4O6hGd3ClNQZd^YGc$G~Rdlw_0vp3hMmF
z=IN>%-FENuGe=K%_a!wypZ@Hq741IQcWC>r`V-k#wT`^I)4A$T4NsB8l}|?Mmi-LO
z;vc!P)08|?3JiYfMX7u_bbS#=rC`%OvD$?TkJS6;2hQvCD)RcU?PK25rwNOu={>!z
zd}+;`_PJIJf1b~;7Z4F?(T(0_!ugNk!2SF3&TTw`KOR5(R`;T%jqUlr9|b?BuUe(G
zV&%%ttEcWoUS!zNd!_l{%S|Ga7S5LTsjXRZ@0ai=B^Ks4><(==KRNupa(a5;q-kyQ
z;_Gz{e6xF*Sr{JI{Y|*CU0?3cC-2LXANBmtUhtS9<SFyiolKMObnI?y<YS&#@k%6O
z>ePZ?F`GVGJMZFmJmGzD_mUD>Sx|TL-Im8bhqtT_51cfMYkGdg_f*~0dWR49w13$C
z+1<=q>eyDZ1cxu}>o=}3-!wJ;a7e6t+O0I-w4G94Uot2A`~UmyD1EZ0$K~B(_ZPay
zn68>X%3ILyD&N@HYf!Sgy#48ihdXwc>9SezxI{Qf-1vI-i`EmnM>>qke2e$Z(T|V^
z^`Z*BxaOpv6?(r*cgLqcTy16Yw|ut#I&|eY`}fwE@(rfD8aFRmJn{1b#`|)Djjvue
z{8>KNiovG*olMo&SFO6y+aCBXu3abn<^6qm+v;y3KR!R5{=Piv()H&(vFFd9f4<Yr
z(UI}HjH-+j!?s0BmZ<#MmM(tEtNWmmk;6IWiJz+1#`U^emoIwsHhSe%%_pfGOuM)*
z{`KZq)YN=2|EAFiElp0JXNgZ6?`(=$@?@#U+P>b(^^wi((c2e&I^61_%E>UZs3EWX
zT)T?=)iqfzs;-F*YwZ_J(`|n4Z{Mh?tsNKn{>%3F`eorekDr=aQTKqs>(XV_Rn0pV
zP1k)~E$^b@cHrU-K`X7O6Jh5X3@<ycc`beVr{Zl7HjRo-#=C4E?!G<r`uY5i1-H#Y
zL^<|%cbmBC#r4>Ai*;V*sxf}2_Urcd={xx5+5c@>{`=d(mZeOgtf4k11U}fT)MGjo
z$Gj_P-TCF$g*DDUs`1Qf`E3&rBJzIMS%nsbC$1cAR-AkcjDFrP7Qek6IPYrF^*o2~
z3^DbUv8!U6CVEd>@cz-!MR(a*^%*Qf&()otd*$EX--T~)nQCZiCVqHuP(w@Wk>&rp
z<@XaWE^=k6SM!~9#P{{9S6q^kk}j?v^`4jh{+9biFfrC|l`vbw`uP3FHm9FIkj8DU
zwtm|-G5`5?u3lbUC-^6wI^~s;wvTOhU#r!jCq2x9jq4UGuW|1?GB<R!%PDn_+*sW_
z)jL92Odfyi|1a3KXV1}T`j(QG6}Kz4-<rf-b?)4pY5k_z_vF{;K7JFn;JWi4Zs{*V
zH+W^{%Jk}4#RgQp6ia#XH2TgbUx|BW_dL#cy7;Yp5xX<W%&cIBmFUH{8!pyddU<(;
zo>tT4^!cWi;!^TmjCa`>Tsu!(WaSb4b42Sf$KDBxqxmO^pXOwEJe#ed>fE^v5=JbB
zudjE9wy6mD&2gv<6N^bZFQ#1|;WQ(J$-y@}`-cCVju)cZ1{-cW9DK}BoNOuVkaCpg
zO3D+<wNG}w|DNn;Q`%K5e`bc_J=5q9O21iewD6_}KTo^-(#rB+-XRtjHumimzUsp2
zCr+MF{I>N0r|u$9Eu*?}<)ZBk&um0;H~#vskeZsBk(sHeqQdg@=~Ga<SWC*cNX9fv
zM9puG#)sqg@6Vro?Z^?9!|nX;1qBB4Y$}_&y13rl*vS0-{r%^enoFY8A~zq~@8Rmo
z%EZiE`1@P#ix)2ztXad8etur-^5x49*i4)_afV5z(2X3kl$4Z&tgNof%l!}ExDm0!
zXztv(8>`;3-PtSOZKcHggkxtzwsPF+u!r^M&Vfb{P1de)Id?z8r;3N?3hxEi<v;Tm
zeJw5Rh}$O<w>q5r>Zhma&)a8zH2=7>{IyQ;gP)(z&$*uPE@nmfOQt8bPj#LuY41qg
z<oZj`f$jg)$Lsg+>1!<eTUdS5>&yL(%o7gH5E5k--BDWV9N{FPw#!$<vVQ;5(;wUC
z%6^(}-=6pVozQi636O0un^@vjhc#-dUw=}Q5u;(&bC=<Xo!dHA=3fHq<D_0Nv84pW
zh%weL*PXE^-{{n;(+ifJu)cR8`)k&p^G8|r?$;dN$$yJs_cAs?ZgEhT^@N5-$DIGA
z53^Im(+}SbI&<w6e}ztbA2T1{2Z^7;|EenG4j%r=;<U5h;`?@$lInuCH6@ZKD&=&d
z+4`qy|GdY3sX+UoSWRwitJMCdTeC#}ZP?uW`ulz7`%8cBzkL6my!qq2Mbme-FiI$P
z#B5@D=RLja9@DJP0tPR3ShupU&2z8ZS&*$$_u^IP!|Rh+8IqHeTUuHUoIcIH*uDSQ
z(Qa`?eSQ6+o$Y+GP6-JLF)=X?9F1LFTy_8dmjC$mtE*=1xiyzr8utJDrM+qM=8w<L
zN^59qC*R(dJHsqjDk$hjd90YIXyTa}hM>(08#68{F&t>&6gEgdCnIBD7xU!P>sP4_
zO%@HInt!hOFqr7*TzGt1UvOiFpq*Wz(~~0U-BSy=|CRmIT~__=xcr3h;O4&-56ied
zZvT8-|9W(O&9r4xMP-)zyMOugRN~kE|AlrlzRb$k%$T^3Ti|eg&C|0#X3vPYE}Ql2
z*@j2P36U{>-~LuM(F<9_5ODQ|#NK^B*(M%5C{g=v&XreJ<~(QTa|nx+{3bm6n)!Mi
ze$IU12f2@XyKbnin3V1;UY0cVFaz^1o#H3gY+L4bneCD;cXvr*Y5V?QuIcK`+}?MW
zmn$1tNF2VM(LSO5_BO|>HzdlO_KDkxOcP-9&-OoYy6d0f@%~veC1akSaXdAD;f}@S
z?fDCO=Cn5?#-HT6RQ!x@V#Tg}`IM<sF08#6By&ma&1O!95FXx(&yUL&X8)_{*?;rT
z2CjPR`Z={VV)iV56axP~>X&!Vjg-7U?St4;8<smqq8%6L`pmn-yLIcK^+AeV>tc7C
zy|moCapS~_onpGWx-D&Oi+1dg$iKg@wYQfyCB@~2U>DPcPNoCG>V66u8XTui&3W+p
z^LhK@{Puqu-23GghOb|CpHJSVqT$k|pqkHT%_r1e=h{~BF=@x{-OWdn9Q}^uANrcW
zkhRR=Uh;v6EgOU09Xxm=KezXdb$P-a{}a7;e{yv5J5NXt*qj;h^l3-j#-`7V+9{`}
zckkq0m9<*nzggUhTEC+YHzu+E+pyI&FGuIg=lLGj{&E-CJvbFte9T)jtB`+s==6u4
z&xCudC-dy*zBKpFrThEr(`1D9bFV#rsP#sEa`T!O88b{S7wPh@>Ed!(AJe&zo&VEb
z{zF2CE*xLPA0iSmA+B2d)>gI&fdcj?E~f8L@PEeih9S@VLp!6wflSW3`N@ZO@<(O-
zofwiDC--h`bo&8;kLp5qdZwTIvH#dFors3zVPOXI(^_6Ud9m#Ev!^ypb5!T7Sa_Ye
zqEKLKYU+-?MXGjIWjs7-uX`kvS`=&yWwh<%G)v^JSAPERWBdIHMGu`e$6xyM=8wVu
zBQ+ad-*ob=dAxkyQP8~chx?mczid3va`xw;TaD@sJ(8c_-#zIP94tI*meRUX&%)AK
zh7FmSnH%!9w1S#$U%r0*`0A?mzL%mRA_4L7{H<<x?WRqemazFI)8{Q7`_(7t|B7qv
zii#?T-^8-LPT+rZj&CgQyCruT_t$>DzbV-)uO;#Qy%$CW3ocxrmU!yG?PI$`uQBH=
zShJpgyL{b)J#3dU7^j3XZFxJ(ho#f2&q;hyXWrlT0~dU^#7ak9I=@Q(-jqF#RgSwN
zeu|oyKHONOdg$3X)~L$0tE*pMbKIZqU&8yqK2byG-`^eEV$y8BJX8p*tm1li;_519
zFXIdM_t~$r+keV@?xuZq%fGreeQ(;3w?2aL^uxo6DhCgIy2ioq^y-xh`9F(FJl8r^
zBw4&adCO>lMeFA^6I<f=7bx%<zP^6o!dc#D{|;?E*ZH{eTd{!zkA;*q*IakMNXfX>
z;mS!5ovvKxy!ZKf)P1Q}U9T#>tooTcf7a)W<9sWmBo9_y(YR<VuF7oGHMfe1<7#1P
z7sCXBraymbG-?gH14BbaS((yAckSAB=*SV4%gg<bUtaG2@xw#sHx=7CR&EgXn029)
z>C^n~savm?-(R?EL%<T>i_*KNSMe{4T4r!jWKVfIcm(x6-~O|+UH9#qKR15$`@Ju%
z^5wcF3pp0adEaB=D42HgM}pFcskfIWeA>iuuUCDpM`zO-CY!akKhG73PWyajW<qGl
zgQxNJo*UElco`dg$T-gTBmb_Jfp0~UMNMvP<0+XZE2lcg$Nia>$#9`v_!Eyv!=2+F
zwtRC5@)P=W>eG*9Z*A-Cx+YJaSn{mLCDm-Xf*zm#zdyqFUSI31?VYkmWJ<`?16#Yl
zMAw7nx=Q(k!x#I1oOhy@CnJL4)2m6M3zl#%TF~3`*!tn^Q`{4~jsC4SJf3;^z?A9v
zg{M90tLrz;_nm5K2^tLj(-Kp)th4F)98q?SRm`tM7!{fiHng>|W!c>b*|%yH*Q-~5
z<fmw9X@NHF+{iI=>y>Ja+?=*>$r2VGHs;t_k_~m=-bB`Xy&8UJ{!(wTMLRy+WuM8y
zs1WSO_jh})^N%LhKjLnAjuB1~-D~U3pPy-bd}ZZ@ZQ^^Suiw8Xzg;MA>np7{MW;?l
z>?vf-S{<=s^3|z-nyUPKqf*wp&2?$`oskg{;Zav>SCd;SI8j2etZvyFoj==h9FHt=
zO}fi|2sFKOH~mb*HrfA%wUw!r9%sE<cTcsR@SA04o7aV853vca7h8WaS>^ai&e=DR
zSMQl#htH$^vGdnV5~?xFIj~l~j$yakhk08kam+Sm-@ETO->YZOlH!$Z6lLPB#U+*7
znzd`Hx1X>3!+PF(Qee!544cq@#^-8vS$E!SIBnto!ouU)uG^EMIk!jEn0-8)V05wm
zcbSWB?5&cSE8PCP{UbO{A&x;}V})UkTYp<%yy5YXXZGUtmU3NLsdJSWSQvtXgHzJe
zi|f~~UF#YbC)YFU=IM*)&hahxo9mR7rInPFbYX9G`IlE$yO&4*a4vs;@94d~)jRF$
z|Ch3eroJyTxbRl5jDdq8mYFHx#j~~-qS`L!ZeMaXdwWVW#m(h__Zimq>RDf1VrymR
zrFZ}T&bc^S-+4+{#)EgawoZzF)BOMV<jM8QzWYRs#klf*PMXrcw*SBZw+J!kwgU&Q
ziUxX5_gWeDerbElgVG8Mn^`-LD@{_musb_n<D@2IW&gzGvFx=R_iK;$OZ6zYiv)&L
zN;5n!&C(0lHs3;U)v;rHPBVLY9_kd<@bYQdE#Td2qOPRLWVg*OXjN!%-eR?b8{$NN
zhnq#Mu>EhjK>6l>rU!S}Z+br6@OkUhA5mvBCH_B8f2|%?XB;0NQTs*kQ2n341gZM!
zdKXpKh3n!9!VT?jmcLVYc}DVw$EGg<cDam8tk(GnGxSLqG9B-eef+QP<0IFMjEn{E
zcjuS6y1GVe$q<}pS9{95-pPq+nr?L4(Qa|`=)U>$<;C=3PW+u|nQeB(<Q{L()lIBf
z-i=-#(;awk>=ZuFFLPja^`GrokCrc6$5tNv{?P4Xv)}*R^(yPmk7v?9a_{l58nRz8
zlJu#Fs#em{T=n$Gq!YDFrqdHEcH~NT2??w2p5|A+z(7vn>k3W1WB;z+KjgMp`%7s{
z^fPyvTHRktyDg$0*?O_RxzqW)olo)kLubvaJ;om&|2i{MVnZ^!$kr_^%eeh3uK(p;
zu;-0kR?6!I%qN*yYq#kZ9n75gb?et$!vMLe4+?T`Z#0@4`j)R12+xg_JoN0$!G_q~
z3d?o=<kZ$F2`N8FzFftqz`#@XTf$r}*6G~ha%V}dI1ibEE1{u^UvB3wv@eiK@p`;8
z!24j_zDiCui2?(${ZlWNUshW($G-mz$G>=qU9U=7`&RMErE&a^OAHNp@M%lthr2rj
zPqDEjUGLq-5F{J9oReYy-*3?=X=#V<-jz*0)^o5&(s)DV=d^b@_a;pe%DJ(Dv9Pf4
zj!iqC?4cEbiyu6H-oCH)chb*KPbI9&ayCEZku+j?eSQ7&e>xFcSYFL~|BWy8RFPQ5
z)CHmeckjr=WnX)6D}8=rtoEH-zWkTu9sGU$AN<(A;z2@2RMerwS0Ni;vlfV1Puo(u
z+O^VuLB@0b@2cJfmA^^^3Xdl<HSDrX51%k8q~+|~?(OG(al9}Nsw#cz9Ox&Q7kgKw
zZtj({XD{Zz3~H(Qsro8XXXO=LBMXULcXw~!@r1Mdk9@<OU+NbUXEtfJva)_jtyT`#
zWM8qmZF{fzyi{A~%&8Cl)|;+f`*3fW?mC~@ZM*otv5JQO=(j&~;;!tp!?Vvhh`FW(
zsug(^U)Y`fdfk7s9p5>g?4J2BD?s3RWxxlgM`8y$T)P)!W^zt8-0XU5Uy#g1&xs#4
zeVp_{>eR1apfJ8}_g`ksDX)E*dvf=<{wk6(1Ff}qbK!Bf{*m<(yV*4SmgzQxv|r6+
za!^)QK62!Uf`x^|Vz*u=A0M7&W?U6Kyu5;9Vr~Ea-amii^M?-y9vo~Il#%J#vc&{c
zTu%yjX)0{sjoJ54iYqG0={=9&R2kI`U*CsDNX(PBYEfk8_X<&G_^|P#V@Q$qc7}b@
zkFTU3WNHw&GdW>`9fQMlLCf&}?N_{~f4Jo)Di`)BH(iZOK3d*I%}Y+>`#gL3A}y_;
zmt5y|6f*1c%O5*nTRqD+JS4K^$M%mOHhg37u>JJp(n9@*KlZcz@)3U`slnL#@j}S8
zmc<*D7X>exefDzkHJueRXPVw-)mXE{IDJCRI~lgW-)0}V-sRELuzRWXla#3Rhfmn-
zw%Jt#&gP8F^|guE%&|iA;TMyRm!T07kNV_}PGDwd(6v7IRcpz1(WmW7la-cU@_O~<
z=kp8OHXmO5^YhPn-#2{|`gL<k)k~pCe)Eq_u>Ut<O;GE{hAzePM!_OiCzi}&5Ma1+
z^{Qdg5e}c(X1v?B?cw)yb#?vm^QWV~e}DCvYuCi$>;Iav@k+6*P1|+EMd_i10|P^I
zV`4l1<CpttJ@%HYJo;qc{U4^VwE%&hf0z%Px)T#K(@vJT>|M*Ol`B(9nLvf=lj%<%
zhc29P`pK4-P{t|yn6|t<IAP+!3;+M}8_qW4eDh1tZLO2|64}43`}V(e%ef}(mvH&i
z5<@<L2Ru#kWluQfy}RGvBh9ppRoE%jk5A8kZkJ>Acc-&w*4*4O(R1R9%xl7{xK=rM
zN_{F}u(f=-rRe2h!OC4mbHa2uep>CV)>oNh(|KgF`cb{zI>y3^@imPL|NoYsB5lij
z<m#=*|D_}{B@Vh=X8C1b-)=7ctywku$jwu}JfPNtQLYplWIo@ozjc~!z=xnyTkG_V
zG=m;Y4-RB~bH9H{@bU>~(ifKKOY6I+oBvN`0*zx8KE3R3_~t|6$z64g<&O<BU&~)D
zEM3L0!TG}EJ*)x`-Ut}I`H%<-Bh{BLnJx=D3Cxwb`$X}ymj3aV4-Y3AS8cfx_G9|w
ziO%t-_pQCo8zaHLLaKQBjtkp1J0I9rYhj+o!}Zuze)W-6YmQ8QJaNOP4K52OEB2W7
z%#KxakFr^7EBN0`&ULD*u6kbMuAP=_@9%bdPgY;7q3QYL&sQBWJ-?Yuvo9`AG|!9a
zeyKcJ={~y|tA5~u<t(ut=^yiDZ!C0J%k?DofMSmK%C3omcE4WhgNhC=VIdd2>7jv*
z#f#k+R|g2};>)X?pOd)d=#Twu^RCUSh?&W?e&^%~A63|oGL@NU@$KFwmVUgaF*iZs
zy#RwO`vL>M0yoYj;!75<Sj3_C>{8@~=$i)^4*&Zj9B%hlq*A`;X_-M0!|r*#E!&&k
z_wRa@HAmiB%r^aO)6okHCxvVL-+3i1B{(E|0b@e+<<hF_hZKJnX-+%be)#F_{KBFS
z2_bu)-uM0d>8v-XjV-ZPKIQDXwMTbuOkS9lcI{16{-X~Yzh>_3RA?=n!@tDs&9VOW
z+x_;Bu3T8CQT;dSh4<CX5j*~zR9`XCxOv`29(9jxQ~kVMyhB7o9_BpL3F&Sz$YExF
zXqC?A$Hv03hyRCSj+tKVCr*#pxfi}WmK2%TtiAWvDd+>!&smpdGB7c$GGGwiq_MV!
zf#JiJPe+=2*jKF0u3WSFX9HtF{4No7HeRQd9Nb%l&7?u=L07HRtTD?G*!`~eqt4{Z
zY*JC%OL!#%Hheqs^5J3E-Tbd!7nUC5Iiaa-9?KkZym51Ds&<D@PfPpO_K@i(UrGru
zoS$ERY^I=cz`cyC>}<`9{M!7DcMrU|6*Y&Sr)ASVJDad|Q~Xk2un4SbUd))Fy{r7a
zTw0wWGizn9+_9`QhUSwmPfcO!7u8O%EmG;@muNV3=Z@O*#gi62NPT-WHf8I!H9X7P
zc%5x$_dcxutNQir+&#H_qVr`E4thH*kDh$ER!pzu?vIZa&mK2V+OkDV|M0rCM}K~N
z92gqVuy4N%E7#*f^_icowu%O_FWtW6{UlY;5aItHzs+we-D!voZq{~m)bRB`{(@Uv
z;qsYFZoI1^uU1U?$T9EQ9EJ_sUT~fgUA07vfvJISw>H;}IeH1syv`EYQrx!Ho4@a=
zESO_ASC}O&Wy_3tp^=@%jg2exbdI>Y_j|qFTVVavtg7_o(MYxBycJQEMf-e2Y}#+W
zh<ssHVes$ccX2I_HR&5I)*kQdlqmdTAtC>6`KrekvSJThdh;)L&Gqf~59R%-`1AH@
z>!T+r?+W#$_4mEsStZ6TuI}d&8!BpNSL#)D{>Y#75+;tT3okNk5S5gWIB@;Cd{>ve
zj=JL0_Eqnf`EHOhWNMF%nNaxG>io`Q!VX39_Qwq4<27EtPJZ+B^n}n!|JXz9PuF>z
z@torIJx!Rka8Bfvnjbkg8sy?@8W+!-=V4bJ_CS?OSg7F4b@8pKsS?#sxt@Hn*sZqb
ztbk46GSiBvYA@RWxgFK!Z;tgIzF7D7gO<;SL)%+9Ie(nKEBo~3O^NEST2HQCY1#F!
zxrg20x>@@?sq~&0$5@>!uSyiyPfqjB^l@Ki&GqCyL+Mopi}jN=beG1h4m<d8vj2zW
ztFt$McMMEY`uFiGYvN`@Jr$Q#?^|Cy$;g{<M{Jj5sk7}$cI)?&3$DxlEq~MS^|<`w
z^Y`{nEPL8@pyuewlNOQ!4WG>O4eU&&{J&(s_6F;nC`N??m1?_cKJ)(jXJ7qXQa*I%
zw};u6s?*e3MJ{nGewpRKu~%!sf=e#07es3dL*MWgUQA8QeWBH)w?IdO%VY9APSs1%
z9*PUuI3~>Wd_VL1;Ry~NYBP(LweGCj|GClleC51!qcbyq-+5ZEt~P0Bo$ZAJ#SR<W
zxv92Q0g*w6R(yT^b=tp`OGDPZGF|tqF7;@aWr8UKuSZ6PhOnAl>+0XNciom4uBtI(
zeED~My<x_`8Z)062WAB>-m#-pyY>3IjrzIziRM%OSQaX2|N5%@?WDToz8uMIe7jV;
z%v)D4)_xnk?fHS9%!mB%IdJ@ldvve5-|_SF&5z&Lr(bpEpSZEgbZL<#Yxw%2#LsEl
zd}bcnw8KKlz2`xvZgf`uH`jNGN31kDKMJc&_Z6;k`|{+(QROM2TsKZSsVF^^|G(h=
z^!QDMk6gldrQLq53Kfaj>GW`GcFeu4-S+cqCM}KKE%f)tW1Eeo*^8^{zXu=R5Exc`
z`y11}MQyuVUvy3PmCoB<u<~!6ii?U#BxjAit=*pq?bG$sU*G?CtgG&?$M3)8pY&oD
zJo%QZmv{Hnvy+n}Z>^Pnc)0!Zi&>^OcJJi;CHJc3WN(9qN|K9<xXaX|3Vlo={4UJ<
zezy5eR@+$hqu`uwwA;N_?kP{77QTJpSmrbP*!kF90uv@2cpSZLMLov^7w40?QyrBR
zcDC+JxqEI=^^AA5(`GMv{pBT3+>Qyd`uor1|NZ@V(v(x7H%0YQ<~=<2@NiD$zskCI
zms($3TrBzb`TRqY^$ed(LjT8Gt3Q0UCCN46i}?FZi)=4RG~0x__sE=lQvBTF@BROq
z9zUJFbI#<WTLY(x{COT8#Upua%9W76+P6&<6rG;lt=h4-E-I^Zg;u!f&U^)y8vTj=
zHclrFG|u_)&idah<Myrn_I+#j+P*t@(4}AQ?BsU7tJ$UHflp2?5NnM3u5^{X-oKvd
z2&2rtiii&viqGsQbg}!yp}znByyVZ%3Lk$+bTKpA!Okvhnk906>GIX9Y__KS|M}PE
z(#Jl(q<gGIs!DrutT}d->o2l=`FP2x$zR`ktX~mVv*Vld+UK0IHZz{<$2|D5$o0?H
z_4Nx+oLaPJ0mJ;Vw;Ylt9h#Y$JAVD-+*KaXxlVp>$rX*OPre(Sv2S^O^Bv2rJA0S9
z_e!~*KH_ptC-Tt6_4|@ee?A`^8PpV=pm4F@_SlgpPnO-byJgj2;Z(YxOW>WY><Jr(
z<qQ1S_$RyfNI0HY;5g^cziOjtddKf?oio$fN+AA;_n99bZED|0Oj@DwP<-0bRqsBB
zt(jpM#(Y7<BUvH4*>PFfw{OdS-_F1M_wDwdZ%^cZx$#q8P4`-?nya{wlJJkJ<JS-Q
ztvbQr?q84>wdnA@t5fsx_jztNzwZ(m8fw4(rCpz>$mOeNEq+FQ54vo5RA6U&*|~Ei
zm2XXV?fE8k>Q&a>&$Fg@sj?gK8+`w`bCvMU^pjtUl>-j^u@8`J*g5a%goUS=d%pHB
zU9_s{%bb!$(HYyP?Om-sH@<G>IsN@>s`#b;#9x@MEZ#4m!h7iY-Rlcp-|-LUH$OLL
z{gZ!EW$F3(yY_x$yL+#KIY6|g!$s-Bv&7}g1Y8`LFU&|RvQ}5$wda>sY+UWs$E)ux
zT(fG9`0<*=8?I~F7Km~mkYX}py(G~bdhM=vkeiTg?~Lvc=kq7#fl|Yb4{3RiAI6tv
zd}`kR_n2r?#*XF&MMD?41ZR$kSLRhYi%!bD`pECZ_ivG)R3K=<;v-Vo*BWvvME7CV
zD)ZJAGt9PpWIuNP|7yi6%X*SqkKWPRarK48#NOVrWAY6lKWq;Ceg0kgt~b|&1<M3n
z3f6#~lf^KL>3qS|Lv^0(9H$#z?GIdFAz<%s-xp(}bZ5y<O*YRJ`zDq*|J`(Zhv@6;
zv%^7AV^Q#r!E5QiNe*pk|9}4d((|Iy+(*w}`TACe3tR~d?luK0#gtd?T0M1Tu40F#
z;nnhUVG|v9y6;H*=f@<zc53*v;wP5`7eDj7cENa&y88NgOLp8jz+V%_EYNW0PRugD
zxn6C2QcHaUBO_0qoUDFxQ!4k)owNQ=ySJxua<{ntHS2YEm8HKd02R0$F?!E`d`zA)
zed@K^gU9%eOk`WVj#)!T`^lB7!CyGuCvGs6axQp3&8L=igPqD;|3ms4v^7>QxUj=5
zVRnOAi1upFoq0R_xSb}J*sbhK3=Sx2)0&-iq=jqWwCO8Ecb0`O*d=sfUGMajmJ=!u
zsI>8J3Q^ImmU#AFWrNs*i{9>>0_+c-Yu50k1$)FUb@}BsY0lJ~9j>di9Ve!mGBh?d
zF^TC!DC{UKeR@jt*4AwI<$iM|jMI4R?Cj3WGWA}ZJ-_;$<)K4|UdcAI@d}mnPiwf!
zV4?sTgjxG?z0&!$>(94O|1kBy_acqg0u%R5tk_v8nbUi0#mRhOp2(=ltO~mVq}8Uo
ztiEQTWTqrt<?_YA&%?_<%cjBfN!O)`VeJY=2Xv2|UdFrg9^ZuNtPa~Z<i+f$ZM@yO
zoi*Ou<5J#|z|dIN?0RMI`VbLEN3)5B{L;smHFB3uGFhpUTeXI5#wqWpX1%FTqZXcE
zVK*-@%#(Z3d}N8|<bt9iC3SW7R;PoXo}Qj*S*$i&YNG9~>2|fh3f|q>X?47fx9#L<
z^Yk@r3m7F05*Timy<O_+Q1Dk=buG^<_7z4sJ@b=;ot<2m*o|7b^0gf2t^1`YG~@5g
z^12?CwLDo9Rxb`u(dSE%axijtDEd^qLua?o_6vEdgjKhnEY&`AdRedIwa-ek?uflx
zbzY`mTluo$g7nS&%<6N)YoGT-`tq%ii@C$}LhkPT<mvr^L4itd{*;}2Ah$y6h)~1d
zna8G{+$mq$bfHPnJM^yq8WWGyR8>%Ny7}PLsZ&YU*TtThV<{{zFYlrx`1n}w;_&rx
zI#F9Z7F))|#&&jgt}Je8ZGE{#-uqY<!z?c5490ui8@HZ#w><WASx9Jj;kR3nf7P{5
zgtcbel{Q%Nb-{`?9m3Q7SJ*@c2}?FenXNQe^?W}0h0GmE_21UB(l(hC{k56MwT3aG
zd5TAo>XnZtzI7S>Hz){l3zF4ed2z?&{AX{U`R*vUsE_^O{lipcEz9Q#v+poV%sg;#
zO>>C$YTnHarvLqQuU@@s^Y_c;GcydEudRJwb!vUg&Pxe#ac3t^o*Zob?aInvjj3L{
zN?(Vizk7Fgck!DWhKu)3e+EisqHLF#SXQiB_bA|+;^ccNxh`g3x?UaK*Hin;U(G+5
z^G;XG-}hA-uLTnCC9XOrHYsdXX^+qM4ew&6#j2^>FMoMZZP7jcZ8p3!rz;03@obtm
z#Umw8wbZWvR#|#l&q*HX%BZym6Aj)^Q;C}J-o47tN;Fh-3#UQP_XuI78l{55f`>le
zW-eoY-E@^9M__5t$tjw_H@4@??=F9@ru69D-^Je3^?08>y(%ND=CeXJI+@37=_RYr
z-A9x1%r5Y4Ros?yv#Gb2H)-RHyt}(LrkoV|dw&6Ik|~34s|njDea>m&#ro>&=N-9u
zaAsKDGG6B|o$n6cD`7O@NL|^+`TySU=G=t-HC8%`dm_(oR`qs%7uY$)qj`<GYLn7$
zr&FKbiyc>SQ7iazDbP#1<^Mj8gJ+v&$DG-lap9a;*3Rd@6E}2aW@?|f`v3RDDHC04
zD)xLl{N#I}a#+5=8ny)6DPF4j`+g|h-k!fc{ZHd5=7^x6Mc;1hsVshb<Io`|2AOxS
z)1E$f;1C!XI62cjc)8!xe*1q3=jYk#L~ZF<us~s6?YGFfUoX`g@2!2B0P@e`<yxLU
z{N_!b@Wy`seT7GdZe6n8wcS9@A##>u-ilJK=%p6}3PiPf*0bNxK2`IXq5E{VW!=vo
zwQ>hao}6R#;CaHh<v8p1Ecqv)<+gry@9bJC+a=ZZXfk+8dX{jR)ueZ`?L7Wq#Ys(3
zn?0Hn*f*Fxzjj0-B+4Ui#_y@Bpa1=Szd7L`liiO8%~i+b9U>zomo8nJ)&J?!r&}BE
z-MhyiA}V@y=HeAAI97(-dUE)vGr#ST4nbuPAD@&jFD|Z$+S>K*?(WScFM}BGtxQcc
zW$^7(xuw9C5acGbcacv%LmB5wr#Mf!$nBfH%=Vb4wu60xnor#Ao_qIrWB&4fsx)b}
ze0@hXT~+vzs1tYpZe12`?{h(_tBy@pXkM$mHM8}OC*RYbTc4l#`M#un>XwTEVa+y+
zuRZAa(tG6OJ<l0;ZdXs-CiG<Y#3>U~F5P(|#UrMrf3o!xlR!JS{dU&m{QUEu&)c8R
zUcc8ZDCqD0>XZ}}p-z{#hDA?K+}f!7Zj15Ws;^mdEjMl6oE?9eZK8*Zj}Onyo5!v<
znVN<%Uuej=yKCw_+s8X5)~<ZW7<Bl_+?n0%7tS5)n>W$+=In*(5)sqXDnjqRd~@02
zru9|c$+K4os3;mWCQt95nOb4|@=q<l@F}enGjT!fW*#NR;N~eFDRq-}wJM~oVXxTl
zx9FnAjy0!xOY<YEPbsu*sx}Cj>UfcN?(!X>1>I|+BbRYbzVE*Lf!`gyJ!eCIUR}nX
z-E1RkbNIlqxEqzabNcQ7&3M26|GbIH?nX5~3jF3+1U~<|IsJUm-(RI$kDr>Voqhb<
ztE-^H7tQkSL{zU^w5Uney38Qw#)ezPM~@!;^Xv6`74`d9Yjm`=S3mY$W4S&5zMWO+
zE0r&|&8p=zm<#UjtM!>_)OuX5x~KB<v%uK96*HD>+BB(G+T5t}Qwk{cURx9C969sZ
z+p~`zJ^JzQxNF7F6@oTXU7CF&`Y$iN<E`N(Qo{FA=f$2~m#n?c8x*8=dNunb@FxVh
zG27o@`*gyrb^UJrg>ehhB=6mszVZFK=^_g6nT%G-21y@o+p)w&>2u-Q&kZ5MTILa7
zm-U%QsF{mxDw*KISbjLJDZ8NQ)Cm#yS6>h8`v0fSily|x)r+AAdSAB9?UgNjSa?YK
z)TffGwMV>cb8>Pbc9m!r78deI8ZGfF7m$~i|MTb16*-~KC1q=7&z25e?w5M3NAk>U
z^L~)e3Lm-T-Q9JRTYpc0^}B0pqkH7-=l%Tr{QA7pXU?dosI-{ht7v|Ddiv&+lS03~
zy*>T)_4S#C$!&%I1kzgOt~5{3;ghpDabclz<@>$gIk>nUb?fhY@a5&@KR+J#XRZJF
zegFTnt3p@Luq;;dS~|(!?q^H#@xG7!^?#ffo7&picJ}5r?`=*#%&c;8!alF*+ZRt;
z^4ar9>(RvYWI6fV`C+vYMG2kngijcU?3~0W*YuV%#NMrxM>?QZ&T`pA!56}J+wW%X
zekptRw#sXB7vC9w?1ldoe_vuFTgkogpjJcn1fi3zh7*deEA)TrJ#_KhMB|(38TU8s
zb-aGP?a7*yrlkjeRR5B$FLZUYZB|w^YRoUIQT`KUn)Fil_luI9C-*GLTA|4zc{_Ja
z!Q`j~j6e3jyQ_Kre125|vyWe{P12($Ph95P)e3YUZO{_gQ}s1V&41pR<@4)K9ctx%
zEn1v$=+4gKj~_lHoSdW@v%hYx-(0JW>F4DZEn4(yt*mhI_e4_zg9#rWAKzU3+z(VH
z-nnz<#iga(-QxP|jNdsPv{}QV{Ne5P`$n0URPNRPuVt_*f9Eq@FLs7;I$vDe*WIZh
zp`jmtKA->jFu%P)&5r_yuku-MZfvai^YQqhkd2ZKRiN%v+Qk3i&fhP*i<uh#wCY~z
z-8zM*huZ5Mr}q52wcz@zc~e{*U#)Lizm&5!`s>r<OXO!Z{<LYGx2H--oLziT^qtSm
zYTnMz-g_(%<Z+mpUAXtXyRXEJIXnlJeD?e*uh!FQ6RSG0gnw?c_2kL(owq5?b|_p>
zknQ>PGLz3Kk4JA4^SQUn+j@5RJlJc0Pq-|olC6bDpv;fi_`~k^0byZMDS7tx_GRzy
z#Xg_2dbPH8*qRI3aT7g`w9D6>XqT^BQRdSvru%B`+m|m-ipSS1yngF!C%YO;&4&k$
zRp0l$j?KKiP1n!QFRN8KH#e7)k1y@wBG;{{&ownQOI}=XwBTee+@Y1Y!)1q9xTmDr
zAHysLc5C)WhaQzoZ=T2*&rlRuHuKJ*JHHZ(3a2F8<=e6}fAv0@Q#LM<OP^`7wW(<;
zudLHsY4f;`rRO2<0ULJ7t6jf&9GuGwFECz~YLF~<I#9lG`_|>v5#<jL&#nq#5}z(!
z{O43*mHW*8_TBC-{O3~UEADqOe;?i)v4H);`t0yOj~|y>t%)$>?_sR?`|E3zc?oaO
z$}NEpPi)P;K55b<r-A|lfBU~C`~Q66-v9U8?1I^wHnR5z9Q<_d$<d-qMVDR(-gBPt
zvt?0vN&aRdhVS$5``1*|{59BVA#>^ztLX_-RR<XdZ%^;TW-G5xTJqUb#qECj4Gp6S
zmd_=9m^ZMw+Z2R#1%_Pxn>Qm`(Id1}l--#B+J9?FZd0~)M=r-NFQ(UOycP)D7pV5y
z_nyGKbMv-vW+*4bC!{tjR%(ZxnaX~MAw+9xNLW}>a`5-Jw{G1E3JhHMZP)zze=~2~
zh}f2UyKVY(@$_?Z5<fmV+Pf|^GBVPA|B5wh))Xds*&f#Vz6n%XZ87Ord0p+<<8@`P
z&<zIvD_^;!vo>sGKOZnP{3y$p+^f^?X72XgROW2*#8*$(Yw?k79ENT0XKM<&Dt-@f
zdbssgv23%olJ=y+$g-OcUS}U#xq5j)VS(Z)^HnboIt9lvR*Ju_WO#V4+>b->TlGX2
z=X<PIcSUW|Po5vSblDY!7x!0wkWyeWXFU8aY>mVO_CpLJoi0Cq{=6#O7os7ORoa}j
zs_EI;+3wTzVt;%(tsl9+&i4Jj-+JbGE2caBc+kvWP*%3iHfizUon<=(Wo;O>{jW-y
zsVz%)@xN4jX`<-KE&C%T2I?R8jQ_Umedzykqd--IJBAFG%V(#&{e5!RRM)^tLD{IX
z9o3sQiR{cZlRL%mCLs8Rib9amMAnMyKW*ORyy@WYH=k{=!SnF`E}eoe4C(Ky^i^Hd
zCKTDSx^8sZ@paDLg9l?%S+Y8J-kZ&0%AjlTC;REaXN?97jJLMupMQ9`J^O#{*H@t_
zMv@yhZfrQ^9T623rOjLX@6XSwdAq~bMg_*ko;}(v-g^56a{|LIt6i52S1kTkWU$mI
z)Z<#PMSgHzqMoF=@e9F)YCd|MMl0Db#C&4-p7usnQHe2H`u1-1&qfosesEAS%K5RK
zO>^RjJ+ZH9?W^3sruqMpTl{9Brq8V6+b0fB+&$U)ZS*#AyBNJrrlXZ>^;WJ~w?=zc
zo|}rBYSEKRf?ir)U*@05Vu;#kASc0GaB7NX&F{C{b8c<v3|{VMn0w2FjbF~k!-Ioi
zx?b#|n>T0Pum3OGkau^Npq$*fFE1~9dU`&5bhLZV=X2Iua&J%5i`}&%_IWeE-3sM|
z$`>aJ|3tT~x<A7~@xi1np}sh)tZ9j27Yz9W<}u1CCam7;(_l5}occw}9maZmdc6Dw
z3)wfQ@n4Yn!ti~`+m-sB%I6*KIW@67F0uTuK()yKRju4J5iRqV&f&sr?(<*R9g;p}
zWuqXwyM#wST)%1Q!9(v{8UEP(<(S4+tnqomzsV;r@m|_|r%TlN;{l0=#csVx=jK?}
zd^pH%^XtXpii(O4uh*BW+Gm+G*VNW#|KFQ>TI|i6Hxd>F3bnt!9K3dInr`&Ag#7h!
zPw$>RySA@kX@9@I*|u$2$CW$7Yy)3w=FOfn)u+Xu<zC*`!;a4y{3;u|cqVYX&b>8z
z-}b__w!&dd%|9i~t1o@Op#IBluX!a~(aOaac^o(sPsDb=mXs-cSQs-c_F2`v(#3C_
zWnWspoDwqSg5nD2%gwxw%%TUrUsB)2Uww(ijN$0SDCvf0v;K!S$622Go}|mLF)7i;
zfKA~5xBi|37Z<yqJay{P^ZE7bf<<E%hhJGAzyDUTprGKIn4Ocdudge7c}Z1FKhDR&
zp<%=9B5oFG>(K4owg%Tf<nwk0cFx&V)pcl-(^>sV(hC3e7f<|S&ycz0q|<=}IkpF)
zH${s+6~B<Wwe=l0*JF<ZR}>Uwb|&Z9@-J9CSJ_snYK9HZ9_>=`&cMza9X=(}Q_b@V
zK<VkzE6=z4ihUI?{$tFHKW4XiQvFW(gP$1IDkf-)9b-;qn5AoF6MFyryDfLqav8j0
zRF3>Qo;7{X{g!s;Xs**-mZe`q9@kE~+q`hsCcmdE4PRbf#m{cc9~2jP?@I#nM)PES
zTji>x{ObA3qvti=*?FKt@qxlBm#HG5DNUPJoy#_z8|-uP-Ilvw_bxf+GVk7t@6K<O
zmTj%iPJEhh<W_6L>Zw=Xc;0uuA6DCXyZOME{+H($u5tcV`+Q31sz(wV3qK{VjSys7
z&6vUW;zLNS{!-DUGAC>t_RpyE<u_COoAhg=cJB0N;v6{)au)Rs*Z!>)+}&}NU+88-
z`i_%_4m3V;U{Y=TQ+lzavVr&6f5xkoFQ44JZ#IiDqgi)ei^6oPRZslh9h9+Iy8CkZ
z>~kAd>NGa3_N}vLInO-B#qnS2ic4oAtm=MRocnfe%O~UecXkM@7x-iQ*K^;3cDD3?
zs-dl0CNFupF>K8YPEa=>Bs|=FEi*^C(CV$L*X*9&Jd>UCBbVT|x04w!{Bn;jjJqK4
z;oOzEUwYr&{^F3iMQh=0ml?NqUrqQI?<!bnW_jar6Zf&x##06Q?wsEqCt+b{GtYbH
z^c@qI$4xppVaYv@r91Y_=yR0y-DKD0(_5ADJ^N~Z?8+#c64TbnA~Lq7)0%G1+;w@)
z-g?t7-7k-yyE1o|e?mivsCF1nFK7(u^|iIxQS1WmM4Dc_E4(#vSMxu^zoq-`MSSUd
zb+%Jm-6VT&NRhM_SLmTLOdJ2+DP!AmZGr#tPHsn^Ooq7gyU(TGOnr3d@vD6cEc$H@
z9M8D7UrMD#`Fr7N@v@RF#VUF_e%Ae)8s2!_bzOfVt~9l%r?c(eN4vGZ3f_D&OuRie
zQ*h&rsk=_UQ5Ign#r!%|<FxUbhw<8C?I4FKyZ5Q6+IBZQP^&XJ`m2(meA&AzXEqob
zCW#y7GT+Kt<{PHWn7nx3qbTVVS0lgl`PX#PPq#!hEci5qkD*o^wiaNP7JtF<ow8p#
zUNkPgTkCZG6VDUfB_2H?3_;B;1y6)#vn{P;JIa^z`sP}<yZ*epFZ)RRW1U(a!^|A;
zNNHhgf_37mnCuG%={q;=np7+KTjwzIjaBmPoA_R?W53~Iw@g&~SqI3iW@cs<R#r+v
zol^1|olSdm<}OL#^5V9rdbuKPp|7#SV;hG?>xMU8w_T@C(5tX8mosAa$zx#iZ2s{5
zi@B%VgKblCd9rL*{Nw(_lM?5r_L1S#9WUuG7QDIEQ`TxOGh~>2PW|HgshqaaQ8o6z
zj(<r%zEk$l+O-eAKVHvW|M2CT%volYQIDR#be~Z!!G2EuLN3#4_6uF0VUDwm;_(|w
zTbSPdp8d}EzW18?HIb%~`91sA{>l=|65PR%a(t&OPshaz-dcT4dwlk8mHe7mF#BMR
z<>sR=Ugz0wpWC>R`Stz<Cmh~Irp^-Buy~Clf93NB=R!h43)Fu11b#31b}RCf*69~A
zmu{|jea&&*Om=|~wgquNbH6W6>^d@Ui>;X8zqJeNed_N9bBP?fw|-58AzK*pg_sK)
z1ybB!@pW_jzjncTmHG0`{>8gLls#rP<tfZO^-YBL^M8gr%%N8gu!gfn$49dr=QG<?
zuKhHMOZBO031{Yl%e^+TJBt^3@*H5geLF-fw&_)u)%s2sCAQ;yX{RF}OPz{7mzS9E
zx^da%|IBM$+JzSjdG4KfYHd^Wp*3q4vKNHk(reo)t9E9Vo5ORb39q<9r|!DSoN@Hf
z2C0T;O?^QI(dYA019F%Zt&NW!zS+EEgT=O`IoUM}8srXWZ_-ZD-t<!PV(?*Ym-0_@
ze8M^J*e|nJUpL1gOvU)ttlQ^vm)HCJZ{wA&WGiZqb~9&~`{9TrCs+P;Hf?`jLAHBE
zW!%ll?9!!YtwN@)DA6)Cv51k4eJOV<c1M$>=M=9U`@Cw;zk2j3X_C<-omclv7JOys
zi?ixl6tVDbYo+)B&zz|Z8<PqncpZuzh1PCmH;A6-`)uu*W6`r`DmvfdN&GzXY%jl1
z08?7_sW73%LWLVHFIv8#Q@hc2j_nJvTfJ|eZ<EeFo2z+Sitqol=fR84EcFTLm=Un}
z?Q%BGhbNf-NPV&5%`={{q(|lM<nLRTY*{p=_T_JhJI7ks7AOhF{5=@wYyX<<#r<9T
z3+4s6Z}j4Go4B&<#Jn%ITfXJ@_V4aD$d+R4>~1-CaPG~Ct5WwZ31xEA-MMq8&s?ji
zJv<NJFP%Dd>KvQONxIS7Cd{6_`l2Z-D{IW2iomyl&XturZ-Fi)Xxc9xoM_6xdt#!p
z`;XsS#3$Z8msz!ePwv3l^w756&3iZZS)1^h#z}Ae)uFn5!J-HQ&KYOZ&5XCa4S1_(
zRH(?Yf+sb()m(d(){V*gmM8Z2+Avo($j@U*>^2C!c?(n>u5W*}@PS>;-P+EN-Ga-e
zPG<vEFEjilbX9eGH^nu-cpxi(ug;==-mlG>zCpg3kA83bc_!_$)JZENkR95mpT4~I
zVZ9U=7gxlF1jg&@IB!S3JT+B&OZN3XzqwY1X=fyAYHDVfW`|9_t{b~+%7zUFTisn-
zwa%)js=B_N@%8m}?q6{}ouKmK-o1NAj(<OLF_4+rmt9k0a{Ho^CB+5lt5&VHsQj98
znE8pM0w4Rte^S{~uTIVJzL_?W?ZE@H=3cd8P!|B?{tuZB&s^s<-noDK#l!njAwdRZ
zS@!*jZ`(G0{NlFwP3r5LYnS~$_i}>#ZPO*%W=hfzwNB5zpm(<>ZS%|jepU-EJ5N8r
znjJPP?a~rY3row1lP5PjEll|N>FJp{mXm#Fo0(SKZQ&HQD1R5T_i?ZJy#t32Ge_Uv
zwck=ZY|RSuZwuSyjGjarYk_LEmbNyd#7Dt9c4ceWE@~C=*}7@g+vnS&p9GgpKKYxe
zt)4$k&gG4g+A)2%-Q2!1Ol(*C%L*$EUs|@EcfC_lrOdxIxHx(8a^>$ujy^LEe!nP?
zbZElv@D+b;<g&gC)X)2MS)=-9O_{OtEgr*DQCSxql{{614EOvkxHdOJ{fwMSU{-O8
z{+)de+mvRvoM1`3W~6lY@UGy1D2H3UCTI17B2*K$EZnqd($Q}5&54KE=B_)Bd+2_}
z#q6U=hK7cQrF{nuIMn_7nSQV4vu{q$t646Jii%&4?cTln^_KkNBUucyxc!1QlwXbD
zdiG-J;v2VbUEY^k&76P6fG5+~rB<<{!T*X?YrW%DKEH`evp(f1<>cl_UMrK3_Ip{j
z_)6O`-UB=$NfSM78@QI&Y?b@8V}r$$qeVgaOQcHV#q;7H1ie$e>^=L$`Ro|R8hvG}
zo`k=ijfcXMzRG<%n{IY_duaUIqP(*#(i3@^qxr9_+i>C)<CPhp6W;57Wu~2(;RveC
z&&Tg9T6*!$o;h=NXNG{5IIj%3v^ILXRdM<IdvlYI_hs%~zO(qbl2B*G+pX72>XXH~
zt}>XYn}pn8Kh699n!%d827GC9OE#?8@UNT6>p+gxW>0fXuIXY4&zDRpH&8rm&GBMu
z;Nhiryi@L;3cA11abn}0tt_3LHVs0DCfvT?@aI>M!2+Wx?8o`cc8C}JJ^7U<$96;A
zbdlu6i=W*&aHDa~{>pjXJH@}=cUIOE%JyHA>hfFg*ZM>y6Rn`t3s?Ds3g((J%ywBB
zVw8GH<lEcZ$KT!E-Py5YcHX6>-qYQRKdbr72(aFEOk#@H($Z(*-AC{2sSI9i8@s=5
zuKvCsP5kzM1j56wSFQj4>MD12bv5YF?r%5Kcb2@I6!v+xbr|!7ITw`P=e+IQ%9C$@
z=YX`4%)PvOC0y^WeCQ2ZuxgidrMX4*+cocMCzVclCOBzfZrh|9#hVL?3}&CpSrqSM
zKj+O{DLIAn4i7bqBROtNPSDa=cI5J2M@@+x!fbZA70ef&+~0XhNMjFQ(%a}ymba~q
z4ayc6#5s6Q@#<Q(D9?4to``erw%oP3^)m49bpye});#IuxAH!DeVQdVXF982+^SO<
z+F5~GQ}_IM)SYvG-`;s2*|qo+JUu&aC4YXld%tjNtJd<yX6IP`&CSisuCA_8qE=^T
z7&6=2+yDEveg9QUc>#d~mzH{iW<Y0~=RezeJudn3GG889t0|L&9&7MPFt29J@H3ed
zUaTLU5^gcOHmvr<IVXvWi7eTD>sS77a*#Xlb$N)Kbh)~0v6&QSu_X7#?io8aSTu`S
znn?ZAow`uxymMml-4r<o={Fx1sD5f-*gF6Cg>BB31^*h->~C33h@W(RUr(*goqvhV
zXVx2beSUB+=&Gd$yWGnk9*6H+=58!!zApAvYxDKF5$@kNyxa02W8r@(wL{nMPXF<t
z;_N@asFIY*36=l<evjOcz$jny!O`|H|AIAZdM;fG+Uj2U^X|SE=u-(LudiA!S+Zn9
z#mA(yv$I<F*2b1H$H&L3`OWe8|L-qoM)C4;|MZiSRF^DUR`laTV($HYH<LgMZ{p(Q
zG&R##YJ}_0h+^k;K9KFVCNbcRLX7O|-D`9^1>d@F`1r+5Yqj?Kc{)3na;@IM{?hjU
zs>Q1-)_hLh<*(406;O5LM$Zd_rc!lYVKzNI{j~H~eqZP5R<g0yHQq?*mab#F*{s&V
z>3q>?)wkadAHQ?{J?-tyl4T#Y9Aa-4m2tm~+IIN<<@*YsvwLh}^_w40?Cam~|4&^J
zx9Mfy>?v$ojp4G<N0Vc}{5Ut0GkI6v!|lrZO>HmSV)9dd^Y(4!zn{-5-)_C`;pMgJ
zdll+@MAQm7y>)SGZ?Dv}w%+~C)VJdI+wGax*U3IU-hVx#CMPH7t<_o9)r=VqlO|7|
z`Rh(fQU2WvZ<u(U`|4%>H(#9V{(7hNWnpQ7?kk~D;fH<aG0qcQ6_!)AKqG8}d9A*(
zbze@^2CFS6PMWCjZ?B)Bo4!3DY~{n|7O_8-ul#SZZBad<z2qSy*HpFznk)<6yE;h}
z=`VNNFW+BU*>k`DPu_&D*XKv&%T?wU{nhf@dv}j#hfl)W&aJ=Ry9%*x+AY}Kbct!(
z(wyXw<$=G>=O($8${k&ICH6%3(_a29RSc$&9{1Zn`~7}@`jZnAdF1Wp2&?;Dsr>uq
z=H{6Fb+K<Z7Ck+6YvbOkuZPZ_?d_F*@8+tdrFCOtGW+4SyJx@a>FGVY9$&9&X}R-W
z-M2S454Z73&#<j7YnD6w=g*(2=iBl^McGPUUGe;F-!L;N{S~jtk(tKn5qqmlt;^m#
zI5k!K$+KsV9zJw*aA4S5{XOl;iHRy|YFW1L=U5g;>?ly=YHhl=w;D77R#RImEmQsa
znl2k}){fqb-|yG^*VNQZe$6XqGh;9NBuNX8!%4h_OSF!!+$EGF^)I7{yV!C@<%Frh
z;buQ}Ee#ZATX*)du*RR=53jI2QhxNY?DMr+A>#{7EFB-a6$4~WOxqkSanq5%c^hM$
z{V!|(l3J&~43%s}@%$<?wk-yAXXK_!|Ft<*B76AwYrAC|)(Dupn;*QUw^AeVZRb{*
zzYkU<6u;`Rk==9qmFdysSh?h{AFuknGmYH8w_~wGUASKA<Cnc#cyqirm_+QaJj)PY
z9$)41CE@HxQ=8cz*8FPh;^BCey`?tN$jr=4CwAAAhlksZQ%(p>nl!1SE9ma)+8UGn
z`*-ZzX;}IyB<;+M#<_E40|Nv9e7Wp@XIE*rcwEK8vO8;|w}UR3IB)Zrr?9Ya>+`8z
zs`>kVs@4AblKA36o2XJ;#Y0vRF4kstel-=97G?K7gZz6o^Xh(OCM9i|B4V6;<`l!8
zf`?4&_y4oXzP3hDL!$$<SnPyyKj<=+x3{<NtoW!Dy*=;g=JR%o)6dVV`FK>k)b7Ty
zA5W*p|M>Iy{Ljbz_8eSXkM@4Q_ju!Rx#au%YI*y<fB5hq{{OG=xy4719`%`F(D*9r
z?3Q0!j(KwN$xWyad>j1lSMY1k4j+eCTDc!ey^~9xU+jsun795|?b26{+7p%>dX>Cd
z@~)@9{z?_EuaPE66QsKf?;hLu=mVD{?}103lFa7aJF#E>|Mp*wpLj$bepAzCSn22^
zF+KJl%g@rS$%pnF&XB$_jd!`3!MfWP2d~A|7ujz7x6$R-tj24zZJ3q5e%{dg%B0J@
zuDZGD64Tw!$&O$Dp4g=wxaHT4tYamzi?821(>cqaU@_YQ8)tP-xniX!Zw2NSr;Em$
z-!s2?@?@u7?Jotf)m<rX-oB08TV*;~-T&ETfBV#jhg!dOS(+riyR);RqGChJNuhP|
z`~8;t&AqWX-G8lP<@;OTrE}c-<&GXb+Pbs&`Kr0~kB)SnnQuS;|DWgfC!Q85DJ#!3
z%@$j~=Tq0UYSZ*H#~AMHD%DOt-lu9}G9~x+wu}4g>$jeqqwYWN$=vdLiiU<0*YE!~
zYi00qGt2*zRJ|)+E}ib-5zslg?%U1uAHRQ3o;uaFqN29e*xmhjl|TFZx?h^IRwWD4
z&(E{k<IF4QZgwjw<L1KDrhhwT&WfA3cf<Cr>EW;R*tW<msCs{p_sim|O^-e$ZJTrV
z(DldrujLn?v(w5wwuf7d|8vh<vuW$*mn>bf$YsN|`ucglCYv$lUTLp)e9Bnz`N;Vr
zYztZpp73oCog^Kan$@iU$~y1e>%_lUZ+dgVNbQ)vNRHiJfd`By?_Zv;rx^R=^OyO*
z{?2{(al-TIPd-0?Y5z0njd<1DvvVr;oPO-{KiA6grzNlW){v==2SX>!IN01M_olj9
z{;HIj!UZv6W@vaXY|XyTcK-h9!~FJV4)f36@!&Ma3}3znx3*@_v?|qV=a)}A(7@Om
z_NnB>g+|}mW`_0uYU=*SZk{uL%9JTq8>{W@?f2~6>*;&d$L8C&x3|yCwcb82JfJ{|
z(>hIiljV%k4Ux8~-7ZS=dg>?rm;E*WRf|om>Y+94pu)e;QMUEv^(;17M~0}MTa_-E
z2VKZ|aKHcGIpJ6-&i_mrMgbO2XScE&_?NIQoh+_lbhWQ~(QDxxyUjBfZBp8ryu~q0
zCE5KI-?1`j?GrUsf%EuPw;v3ycYLS5%kJQ(Cr^L*D)qHInjJ9j{Ho;D9sK?30WvGT
z-#f#qZ?4aFlrQLi`Ki-P;_;!bTUdp4c-5|Ghb%wbm6~kE_TcsU{pa4?+`Mt~<vW^|
zsi#EhemrbfJFYp^EAP&ZK>rsPFJBH$et05sbDE&My#M|>ws%YyIv9WKcmAK8(mt`m
zBKtzrxuy!Of0|*k(XO7ZoeEM7|9yY0|M%0^bcUy#!hs#{9{+f|fo*E1l!EpoP-pL0
zY5oyr(14fsgxfRyn3l1HvTo{VYM9`*bdu8^rxyZO8bgnVac+9|-o0*l{OY=2PbYD;
z+Bk>G=C7`A?^S<14>X{1=fvd=4r>+P%n6-j@`-1fs{Z4ZKbC*FH+|>FlK$mCe?B<R
zyFUXoD*SLpFXN2>iLe!~U6cg*`1nFXujalEjf`9w_|GvdO^sVj=fa8K<*%-2*8Tl@
z{Z{hfU0bJ!m|l46B>Tu?tK9PW{Qu4v+s?mOqsP5)YP@#RpQIbJ_PCTD(sg*gb5mYw
z;gd&#4{glSf;f3r8GJZ)S(^3YuHX5W>Lq2YcNFTcv}xAzlwgf9-pL-&!eO{j<4^6Z
zKQ{ATf0g0>rX!GYSAKGx$>I;|>x2xxKYIG?=!R{FBdRi1)(LwqnvkkKdCt^3I#1%?
zrC0oZ7;|dxk(X~Se~sVbbs%D6!I@(WYu2rETNn@!8F}+df-DCIhlAe!=u7KEv`(Hq
z8yd}8qyK*Yf4jwQy_Z(}ss8!tX^*`9zHb#zpH81}_gv<uT~Svm=J3Va^el=vc;MQv
zr^jb%`+u$I`r9u4`ff<=#ec3g_nsC$T;*_ffwTwj!nlQ?bx4z#y}!&_9u;}^&)v_J
zEAM;v@`t1>;NUsJ=|AVgm26+d2?A|*Zg2J6_+{hWV@1zyNuEoYe=&RS6Yi5Sr}n1U
zZBk?UKBv~~VWimm_%-)c9%=Z^jXQdxPnmV?9y4*7H!>2pb8`;IIsB}2v=WQln51>)
z7=umqHyxqQmc7;AKON?`R}kvFBDc5t`?acnM~=8`%e@`;`~BnN{lSrup4ZpKGG^UA
zduK<Wxk}NK6N3MKJmyb3J8S7htAhs*9yxmSs+_EK>7j!cJH1|gH^>zzoU-b9W@zl$
z?d!MIAH8fl@7T3tVVf&;deW<GoNunZEMoCm&nzZ1_UNR)-ZL&`cNIt*FBUL3u%+(u
zjQ!R7!ru11OMm>b*W#9?*<B_7d5w3%dszM!pKEb&vMAcP;^g_mS1(TGysN&U;Jwq{
zYro5`Z?~ELLx!*HS9=Vr<2=0;2MxEp4G=lX#g`&?p|a2Gyg^>9CCF@++tYU%Zap7T
zXZ1mNsp!(u_zBBFUDHRWIREWkIx(wSJItryW(ec&pFa(&zvU<?DP`Q;q}naMy58vP
z=gapzK*w0r{{D9K_U+jR4mj-l`z?Bz-`uF^dGjVuKD;6E@Q<(8<0Y-X<^A}ucKf}g
zQ&Tiu+_Ij{ta`b0dd177yXQ?^bNaf3MTWuCDS?r(ow311N`699WqOo^_k^5!9R4&s
zvbcs<a{jD-MI{rtb8<agxrhJVnQgM>%oUUUa{oj-SGTmBV0mb!*4OmsbU>({$GfTf
zc(ToV_W%D?Ubf`jg`3iUzV@x3{q0|)7n9nRlTRMrmpali@o`n;;<C>3-|OZv&gV}!
z_qe!Z)vSH76|+O#!zX^~7m3}LCGkX3U~%MiCf^NPH>PIIU->8d^8N^O-|c?J)%mf@
zw=R~=Rj%ULreD0+Ie`5Z+qS3m?f;G!cb>mn>)1Wv&m7-kj<0;CXV}(8Tol}F$WU8T
zQ}KLmdDeefS=}|;f}Wq7dvkBK`RQr8kB@W;@A>=fw$Hqp?EwxtVxKR%%U|5~Hg@9G
zJ9lELzQ0>L@r+M!hrq|*6Yopjk8PITp%PVEyfc}hZu4hpx!0d07?bW6Kh|k{m&CbV
z-hWZ`M4#-r&P#(%zUkdu`F&w|>)k1v#Vx8<EJ;|hwq<TKdyb3Qo-5x~_uc&1>&NzB
z;TmU|{WWv0>aWeK+MvX|vwBKoCBtQzaOaD>D>QPp{MuApkZ#3RnsRU+>mI8Qp=+=I
zN_@}HlVQ7{uu~>Exna)c%)iS8fB9*oub;cr*Fk#i`v1><h=o;TT&uo1sWSC|cFl%o
z&AZtWTn$CyE^DMdJ@l4)js4bnXX;n2kK3MfRAh!P#}37=?rzKae>N*ut}N|4Jzf8`
zN&NG3bASH%d_HnZMxg9t{t&hYXJ#5_UViq@_rmGZ-7}5TUp*<@BVR4^Bj<GbEZ%9`
zm}Yt<?%%Lxg8a9C2VOVFU9aYU*5`dObV+03nftc!ud}bujdAyM?MyTgT570p*+=h$
zgwIRU)>_Hm7DXRBu3bMDV?Oz1^Rnz|>s9Uh4=p{hhR0#&i%F|IJeoKBIj(G<_U_rv
zRj-P4Pw1a~-klr&;oOGuS#mi#UU|-yj1^q3d#CR5s<iu9`7CGN;;&n+&%J$6;wZ>B
z)ipp%xFr7Bu?{|E4L$v|-#g!~67J$D;AgR3uD1Sf&FkkrJ@apDn6^MvTkVJr?}1gT
zwAB3P^~|0v9T*t6CGYO8bB2YBW`;b?Y?S?WM{Cd0$j!f`_!U;&+5h81g%wMw!3RFy
zo=sezHq9{jqHK5jm!vtj$>irNAI_Kle=^$no{>-Al9`eXN#ch2ytUosVcF>mWKLNf
zndt34<63-k&Duw^17aKRylXqDnvgYN!77h+U%D=wV0a^YclNb^YqzfBn72Ds@8iRd
zUwRA{JlMVM#N~s^A~|nZ=U4rD@N$jSt}gGL(@pldtql2e?bP;)+!wbW2quM9ZfZN=
zmU1|oIX?N>u9>TZrJntd4UT#IyxIQqvkB(ByB)Q|N)G7o9+0p5(Kx^ES7+qrw2j5j
z{rKc;BA$azyz$-ZI(LR`mD&1#zqFoCecH>vCz&B`YW&m9y7NEY6qc&u)1A4eJK?p<
z>=Si8?`&rA|NG(a*jxO4e9sz>V@p~*+iuRDDcQiVo~Nd@`1<*cx~b8Zo8NzUIE%kB
z_d)iot^apTzOSNwI>)A=ui`<Eh-<@qx5@?vdHYX>#b)OhF4*F*_@nu!yboXd*8eQI
zviw(0Xa&nUhJDi=3Kh<)+8zILe_3|T*-Osenrn5Qw%X~>2wl2Iv2x*g?mK#W)(W*<
z+o16L?9}{EA%B8hez-^^wui0BXpfX?cz$lKvYuYw_xttp>;C={l$Vcx-qG7@`c=$S
zNm;r1{r=zltUp)Pb^0H(^=z<cIKRy-@xon0hWmg1`p$dz(PSgzw2yUPAI)od<uCWQ
zMbtg4;M1v-YWk;7o_`3k?6I-^qm1hX)dqVFotZD(yf?Got>(z<{d@f)QzIuouDALi
z9Jzh7$@%ul%Y&cEdTDam7|yq`FibpAd&l&f#n-Mku1O(E`D<&u7k|uOUp3p^%FgNc
zw6|YxF8h!XSh$LNv)s(13)eX3SZrN*a^umbNB3<1WouXes5mrm_KiJSPkCGSuC<Nt
z`PsBRY@h4XwNupW`)ehC-<Y<k*Wax+X^Cvq#znGenGD-9FSqTn`Fk|a*SE0HFnoR7
z!d0Kvv79OQuRDI{Y_Vna+cm$qk51I^&YL)A*VLKH=~8uzpB=FEz53VoZ)N$7-8NtE
zFW1o1&-=0|^Yn7VZLcGKxqLUgbMMRr29^rFkCuDx?yW2@ecY;lvnyxWf3vx+lf@ps
zdU5N;ji{8&6Mt(zEKuFXAzyYyl=I;U)iSAS2F87JKj^ORTbp!zr)+QE@3$xNbL_Xz
zU4N`@>3g%*;|+2S0ih4iOPlv+o?dQx(=Gqjr_2)Gx2G;_D}VJ>^&)=@Bgcn;-R&9o
zH`#`7Dl@sYY14`|9n+`nJ+j~JKX+&Mkq+xENv_3bE-}cM=gAc9oa5ZiH?vB+>f%CY
zcDtX?WsU^Rzg4{UZ}jJn%JRlfPAkTo*?Z$bsr%;hMO&SY==ayJDK%Ylv}k_&<F^a*
zg;jVTElqv()azdCUp>w1!81PZ_{RAr>Y*f`sB6HQ)&<)IHwfPR@cGI7pDz#iXBB&M
zpXQR>Utr^Z)PCvQi8}u751%HPJ-jca(z3Wf`}!${FNNP9&i;7cAoHV&QNC$RXQknH
zCH;TzUF&B35su4?bIJ|3;CaKy0_xZtX+LgU^)F*<rWW^iy%hgna$@$?{XWx8q@HB5
z-JNZ@G2@bwO6vBANt^Z`ynb5ywB*;j8jGS`KIa_T>~?RisP-&SGk*L1y3-dHI!juW
zXe1x&Ie72hJj3K;SLW^hUh&!YwBL%_)C1Z+9kUNS&}W-GFZg?V&gq-FJwMV|%<ir2
zoZR8N#aX!EKK~pKm86@+r*BN(*uV1sY_G(dcgw1#UY%OA<(+b!^(X1uaktZc@UfVc
zY3*b;{=&3v%9fOqo4qCW7u483Om^Ma<QUK6^h)dMJ&$Qi6~(*HEMr*0#+i6RHZ@=x
zyXsD<c=K(yBbI%c<@A2%UeBFj;kWbif5koeFL{17bG+$&KWnbXU*`U;+_dWP(HpJF
zfg;*j=fkyE|17#aeb3%kxncWv>{=J@EyQbdmbb|J`1yl;{?>x;bK(z7zrAnCqE~q>
z?tyC(-W=LEC2Y#3H#<{1T+YTT9q)RYWM<WH?%cVpi_S3ER;>^hD=psqXPR@d-0bG=
zX70OoZ;!q3Tl}%)+mjnllR=~AHy5W1M^rs&+_h54fBo{!>ScnPpP#k0`F^>0%kLGk
z{M+j#+^yX~A+hh>zMT2{?pECDh$}yIK$lk{>)J#?S+@<Jd*}B2%QHDWY5K+Oq47nZ
ziX%!(L=WHMO}@Cq)t7t1{q9X%pNs-`sLWW(9-z02W8T75|BcVh;ubhBV=3IZx+QOZ
zS#rkhg(aLX4^8ZLzcF=N_j~m^{h0q53pLNQz49vHH~SI9SH}0}<0W~UzxS7OR;srY
z-aYm(=lz+3Ynnx-h;4X!RrjkXr;XFXT~158m%Gd7cRSAOJ7GMBcfHQ@|I_}<-+%kB
z@8HJf!VSd_o;TYYZ}{qP%{RJza_way!>~0ogf<&8sQb^0@t?ikQdy{ThGmf&sFn7<
zyuN>Jude?w+mlCrbgr^l`}pUCy9FH!Zw5wkv4%_W?Du=>4qFRQxOK{wl+UYY|NML6
z{gS6k0t2EBe0n~8vc%MkJGQej<q~-3Hd_}b9pf~cd-F)+8Rj25er~A!Rd)AD^C!Kg
zz1l^)rME1Z|DgIRJLkg_I~gXigg(t|D3jHQll;K7*t+*w|Ks|CSFbeNwn`rhf4omA
zBCF!DSNao4E&eShEEuK5*~P>5?U>XvTT;h%hlun<-pRshpMB1!OPOW4m?`uHNIv23
zVC+ztwQgao<(GGg*XBi>zL}kVQu}1`;nUJDF81tR6p<MR>M%-pE!}i;*Cpnojc2O1
zG};}Wlwq+reQ}w$qP}oU%|XY#HYbH+=Nmj~lX8$^eqLwzR&JKV8>O_G?;mHC&d%(y
z77{PobY>ZE4DURaU`N5D`y6+?c%jHYiS6Te#(MFJbT*gnX~|APPo<CA%l&LmYtG){
z-TX_c#6Rtz?fiBRl}8u-`afkXclX_+sU5cEcn<G@DN{t!&dxe|Z*TR^!pCg?{{2%?
zQTcGb{@>(|4t9rN&s(n=SFUlM#wT=ndt|nV@plHUQ?mT+O;^*znYJC|<8PYqyXw)T
zZw*U4?gT65Z@Y7O?~0qs-t7|@m)&c1oiKOq*#<`Dh+QR`cXyQvm%Q7u#l$TC-kDx$
zbI>KY%I<wf&iNTne)iyC^P3wRn>TGT5)u-Uu-cNxUNzI_*sfCE@5kTW-mbrJ;lf{e
z_jL@snLqsb`T5JMtK9DH?p5F4`7ZaHYf=1+=k~VT#m?<~GIljHuC0xpT{YWxQ`%W6
zw_d5%=EcHaE*VXECdYHiEA(G~^nygQ480SVrKg4%aI36c@W3c!TEpDUE6bB3QZhxh
z1+;#;W3c~QsL-Ja-m)B5775*0G;z7}5su*ZiwadPPWafqvOH1dN#=#Xy;hA=cZY<8
zOqe#!t+4QMQQWOf$;bKRDxU}*I&_GGmpAp_pPxsLAOCz@zW%|RJ3s#Zyc!;#dT&o<
z$;(Tv4;~~uJ2&_Ai;IhYKApZ>aNg<Z`k&uyKCd*@YvcCy+Ra-N4uTd$dDQ*=8vg0i
zCl6m=RjpTfFBY#_)wN=U#=Y9_vDel_CLfZ`I<_J4utmuei{#_41SSdJydxOlTW`SQ
zpl>X`yX*_gbg@-?f0=yVR`aRk$;H|;>zH=1aX!?zqy4^QegM;1W7{QS-aqO*qHHCC
z3{JhW7QLDF@4&4yl|P?Oul(__J#u3bE5pi_D@)$qni^mCbLqvXrmfl6jq>l=Ow)}%
z*1{>w0NTF;8uPueArZ7Asq|R>ogEW*?65ezS5P?F%*fz-P)v+ZOiYaIWBvozu1(9l
zysYq3%4J!lGmP%;?lm<v8#i9vXuo#L)Uc{_v2H<=b1V-XIg3wTp3t3pM(<BFXdt|A
z=PLQfO*z5&$2Ww8Hz{5I!|RY~@+3AOl-WF;YhA+$u{*PWI`3pWdGh4Lnd$QqA0BG;
z<<Dza?A~AW?v7<#&Bvp+iVY17c_a)P{{MYn-y63(@i3c>t!?F>kH@pmtE#CPReX40
zC3k?Gb@La7Z*Ol;Z{-#bii_)OZg!q~eMyjJ&`V~eKAp+{p1z(cA%nEeCyWLsw7V86
zNbk(<jFfH=zri_AP)mP7wRdp-$$}@Tjgwhq&c+B|x#=EyWa)`bJ?}TIJ8|iqNP|i7
z`pu0e&Yn$uaG>$WuV0_81p8l|7r!xyRaI3rYyIc%-_uV_P-I9+TXp2l?XB72={~o&
z<wou*$z1$eTue+zKp^1!x{i*Hgy-kxemyqdu6EX`Q(k}m{Ndo{K78z$PHmc1@-()D
z<9)K692^P9dL(UrW!!zWYN~elrG?JzxAYX{<mALIOGjicS*wuSy0Sbm;?(DbCgL_{
zjqgOTXYxFeG5xB?(`_Sr=g-93aYyH$TXxU4dBu{1O%As>i_SYvsPw$b(WP^?h-cL-
zuLSR#>-8eMwjAOK)DYp3GU14ik2lM?5uhIae);@5C$-5d_ioF+zHTeqgR`^E8L#I5
z-@9Y??#YucS8QLlV~0i9x){%*qN2GM)_JI`n)^KtG}+0hr8?=uhXOI3hyw>2)3n6a
zGpA)Ttc%?}?ecQ};$L4fpPk9v(R}dHQLWA?M~=9Bdv`bc%v;HRc10E)|8U8AvuBs{
z!*nl&P1tqk%5DRlO(7GuIQfZfw7K`CLRdj@j?KD&x3+S#?@U>yzaiyG=CtI3D-sQ7
zC08@95dQh|C+HBRPM4tbKbS+;&0Q7}8p?QOa+`3c3uuj>mh|^W-TIrVzGnUU_V)Aw
z$L4~Pk|$SI2FL8HnR(*GiCcwhqqaUeHC6k^@87|(v1eaiUOv+-SE}Fko5akSGb^gA
zv-iXoAJgGIV3>St!i*I&FRbtG?rtnkc2fEN<Z47y;}Y&^3XH*rnG+{0Z!}?(%sy+z
z@}|lBo5keohr~}_Y+iP+FL7t`glLva><a{3=CN(`H?=+IB|ESFUu98IQN{ni-=)`F
zy1OM)I5jmjYyJ0+9~Bi985!c^;~hlL?cH7-k(j7xXJ^-&#b#|~wW;{IU)cJ%vkwoq
z7nYVj{r~U%{~wRK^;fK0w@&u?n>RkEr>(jo6dfIHRsQZw`TbhZc2y5Qzh@8I<*&Wt
zPgpi%DdUTmFFThnU%qntLUYhI)yp^kJI#x}zjcjZUsA!Rtb3KFn?gb}t_pqN2rbps
zJQo<sV(y-j8NyPwY=U$Lr|H+cD@tlSJGUE8diIWS%2LN89>MROjF+r^ct|by{h<vf
z*2p=;N|@)##O^8q<=}(YuTS6qfA2bh-|F*gobuNFx_9s6$B$dt5_%J-&6?#^Q&aPH
z#+NT&Ze5o;eC}MIVe&D9v@;S6Pl_yme|sA&ox5h?v6~@rard4`O>2sjYG?!9vz~Kr
zk7TQpV^WfmtaaIy7rRbR*PlFRj*pug8^8S@16ivKHReYzUwY=`NPkm(`Ecoq%2j#W
z*dADN$R@pt&1gH}HkCooJNp=0f>u{wZQ)Vz>ND4O>nY0YtY)2ZrzuF%!u0YXgUD4+
zC1m0@u9|b^nOEvcFYYTrcKpUkS5^dmd3m}0&YhUJ+OMH1LY{M#Cj9+vnqPfubGm=j
zww#lfmU?IN9++*Ozp3_j*}dxbdv6sQ&FuMpuex8(w(7$f<MSpK;emmI=k5R7ynFY~
zXO_vzZ#6|lMsIIzT`ipW=V7~iK~d2n_x@*>U%hWMWYCY@<?{aC-p;;0H4Tl9na1fx
z+1GU9syz2DSRS-8<=vf~HJ?tZtEj0xdi>bApkTu>wgeX!mh*m<^HTT!Tlf3e?CKkV
z)41lw8-CR@S-#9@cWQp{`y&h*p;8S()|+|%Ujr?>Ive_dr~Qry$D7nwx}5$ic}|I}
zvfDka!9qxjYxer~m_oTZd(ZAyijF?@Dd1)1tA=Uy-Qn@IQ*Uq2H?I7YVq<G7X&F@g
ze%so$x|`F_gO)7C>@MqFu|nh8+UWNE`|Z!${myy21G0hIAu}^mmbu_qkK~<wwX^^H
zsrmNiX0wY@;_Yp@rCQDV|9tY^mV4W6ecWCSPR@rXCMv6_tAD;49{=$9^W|UXot?^l
zjN#9-+4&jw_u0O_zMehAlHK3#r%LcLpMw`KZakPBwkG0Wczo^AiOTL7S5LXf?RciM
zVbz*l%8bd1iU}F_D*af)9V1)MSl(CSIpF<f@8i;}Wo!#{&K7YkVaRzCa&P0EDbF$)
z%&s#{kav0~(P;Id>T%oR2%Tq(`|Va;wtPI<-%ioMU_$ZpbA}}^E>um@nPpJ;$ORPP
zx3*?y?=IW(;ShIe5mWZHefF2GZ%Xy{n``BolA==l{M^%v?(%D=Pq(Q4mb0tu?Wvu`
z&v#UP)!JM2HR;}-%BJm`jZOJ`7<Xh|R=Zd6xc62)zm!SGq)9^me!bS;%Bl{U(fj%3
zvcE5A7wUr(IXl!B9-Umy_$D^g|LU|R6ShlVKfIV_yvansT~R!C0|)a57ViVu3r;=A
z=!*#YvAs>Id5@*n=ZHxv{boMF5;<8LBhH+eY5aQb{_rD_;lIAU^}fHa_UgWOFJIn#
zaI60J?fY3zW3LE`iG>}H%UEZkA9~pB#JO|p9`D+^dGq1p$J<|DUvF-)Z^ep^%gg;Y
z*Z;4(wJo=M{(SkrzrR1fu`&7Btxa5+ub=&8PWQZLpK<T5!@C-}qD?x77^X}vz5XDh
z@5E)D<xD%+)|;I*=MO0JE4AO2v~*@dAX`GR*Tde0AzGRm8Y`Y>l@%2&TCiZj!EC*l
z9Ske395c_kap2+M_Rg-Zq#GL&pFDl}Lhm~3d4m-iL8`mW&5O=Q&STWbT>9!<Ky2o#
zxg6)`CMjFaOv`8J;#?|Xx%A$_v)37>ERC9Xe5IxIlbxCmQcW4wn#k*%Vz{%f);jmr
zmc)ZitRmv#*)?-LR1O_KzI+~IWI(`zunQZP{Yt;Hqp+o|O-MxK$oBhn-gR|$Cr_Tt
zy8i3k?)M%2{p)Szs!J@k=e@YNJ|tza(WF_AeXk1HHuTL~HDT+cJuAzVY&Mxpxs>r_
zMm@(3KKDDEE_z$r7rkE9XLOd=+k|27ZIkoWqFz^@C%&_txi;b=Q@0Vr-#>pe^z_nR
zU0Jy$=jNpC_v@l_Ilk8^DJgk)@0Q+m`t<3?&(6*+ofQ0DRYirx-Q9iDrcGJrMa9If
zY4xsN>}Is=nML6ri>IkeXYF+?tvGt<?dD%+6Z=k_i@e7#V{(7P9-XO7`S}i=){M*U
z`A+uWaL+53y)%2E_=Z(7A~UCn7m2v9Ts7VM>9TvB8=l0oO?e=g^lEOzMkNWcREDzG
z*Lu0d^(IW5cyRgrIxjajw)%fRm%Cl>leL}(8XDZQ$7YI`YJB})Q$s_;t&{Ywua8%^
zvzzz!_IBn~L7&s-RkqDEP6xFaD=RJIYrl#Ht=!_rfAIHAgG44!mVaybe)jtbRj(rj
zug4tLn)ZUR<=M~55D~|VrB8&SkF+RmYDoJYq%?8jMH_qmqm@&)-#mK#iuJ|5YVF3^
z!aFs~--SN=zjs5DYp~8HE(;^0NheNttkvpV<~R4$!DjZ%i;GzE^73}<*s-DP?X6qa
zPoFyF;pew*v724>x14!3pFIEk`LkjBc6Y6*o66qavReA=`{jML)wj0i$Nzr6=JfR+
zuV&|Ot!e-MP?UT6w%6wEI|FNkPjQD@<xOh~&pvT2X2%t!33HkI1D=#!pO7TEt2oYO
zVstix+2%vdcSKHq{&zJ%`|RX|S93Yqw=x{@G6szqzj>3x#LRqk-@dxPRc<{J3$M=M
z<Kz4D>9qcn=g$`hXmIfHt@~V+k&&_Y!nzQx)XU3!pFDdO6cOQ3P*AYAmW|h~_)Ecw
zb1PetbI*L*pYYft`tVA5pS|3PJ10NTQx@(#D$#H;WrN@zb>}GK$<HRv-F&Bs`Muey
zzvk*|SQWx%DW*v>-P=*9ynav6e(RQ?l_|HjWd8Ym|NphhJbwQEs$=oN6_u5OLPAMW
zkNHF9GMo|#ShO#E(b2?{<{|5^t?G(QExnwq+j=|wpthLhOtHs|Q-oagUan$al9pZ&
zvElehZLy-+k>`ruSx$)Jc35Mgf94Xyn~RIty{GG~O=bxT3j;NfKR)iaH>&+rBK+<g
zOGnP^_&DFZuBTyFcK&K!JK2kG+0Fv>CmEh{4w@513MU(73OtE#;yOE(@r<1JHwLrg
zi%h-i61FC}@`A=Gb8k<ZYhAvn=4Vk{<x^2FFRzL(7u_Sb=gEQ=*Ijg%H~lKs+aIoT
zV%BWN8^^Bfz973kEsV3~xWaZ8-UCu^3XjcoNa4GFP&Xhn<cdr{*!`DQi3|BXCS`>7
z<<ER*<s&h5k@PAh&B7%s%ae|FEts*Ck>kR~WcRZ7_s-_;|Lf-B!czbDtN8Bn_jy~s
zcJJI+{yy$+DMNNfUS&hMQ=eG(meS9fHY;=*|8!6BV%Bg>Gh|b^6V7od=Fowk;-SCh
z%Q-H)*O_<Y#_FD>&x-b+@@4d#lKM<LdgCRIv}^{ZEt!|wY^%Q|BqtyK^78V_J3BY8
z+`dHA(9m$tr&q6cRC|4ye`dGuXU^4APAzz{Ej5eb+J!kb4LhG7&=uI}%=eBZseSRv
z@+F2ri{5!0G*M=Jbc@eYOvm!loI?ku%~_Xp)Ju8BS>?0o^J|ZtnyM{bbN1f7dHi-i
z8cegVF<e*~tp4o${QNU-U$(4YufO;Ax5FoIy8b`8=a$L*Bd_j=geG>ceJUaKb;7o`
zE27Kp9sR$#{CQ#M)t~am;~U=WK9DMUlr^x>{NSDKmrj{vpSrlx<o4yvxtVIGXBBy6
z%~Ca<9q*Sq+bk{hRYrH_yXd5*9nD;u;#ge1z5RZiaSB7~&gb)r-~Y9d=a(xzzxVqb
zbEfZg@5)VkxljFAW;01QjmbmSzG{Li(~sV!Dbv<+uByJa;Yr7S)4g%B8{a(Cax!r?
zXHAHRkYHxx$+(!jyL|h>jS_Zuv!l-y9lYxQ+T?9A@B9^itFD$=UQ4*BYZ~zX^M)my
z3Z;KKo@m53-9KEg;O%PW7hdaF{TWt1zAh~^Eqm@ElcIiy9~NtaITDL@X)>grnQ^d3
z(s)bX!uW5p2ezv}QFFSHvG(#7|8=eX|CvAZ1^lc2s8dmT(Zp-_Q#HpUzE27dJc?qF
z)?uAoA9d5|>_N}h5pR=yTHXb3^}A?y?Fwto6fuXyxh1x20e`yc<)5BCcq#H1PXfc6
ztou*aJbj)xQ@3GX$<h`ZuQ{uy=3f5fpC!9;Zq^ijkAD}V*fZtt&kLB8{Ii-#Jk_ak
zp%JGGhxX#xOdsU`|6pJ4KR@qk@u$z9LF*7hy_PuFT?=7|s^C^=sE<GWzcOT+L*1sM
zx{Sfgna@=S*HtQYEZuG;x`d%@dh`t4sm+s(&RxHBobj1l;Iyq9%dc2<3aBlg&17J0
zJ^RLu2)mz8CX3nDy}q^<v}V=0op0rwHE++&u{@kUzs4u<q3h*27o@ljY^r%0TzXt%
z?c^=<O+^}Zx*xQipe4@F<*`(Gn)$wMb(#|Y_a*pTu=4x;L`6gQ?=-u0B5RV}1s+el
zHNQQh`}6bj!lI%_|NZ?Py8GCtr>9SzI~Vr$&ov)&)(4ARyDNS?Y@cbI&gb0Dm-_P3
z(k085ncbLwJ;P*E(Nixq|9NM26h7|g>`Z)mYO2(-eO8Mvo|tF5TSHsh@GR%r#I(5^
zzX_MJi-X)%zvZcT!!ec*{m+<|7akQ4_t}s#apq6Km0K8oxjUarT>E&7|J(D2wMw=$
zDGKfE3^RyvwH6f>m9ejz^C;=^`%A%*ktct@-+!K&-{!zf<8+_8y66S7nJyeW*ccvH
z*}7zj%A!S!D&FmU&cV-r{OHkEz1Uq39)cGq7C$?4@ZiD5xz^>MJ|35U{PN|>(l2Se
zl144t@5Q;f|97}N=fd*Ymr~0$@0vWn-1N~vBFgM`^mnFTTD$#2!n5WsdE3+ZK>RGL
z-zCA*GS9DU+{bEg>r*sCFQ=FHGE<HhtG8rC87&s=Iljf|{oe0#^XAPvGuJx&wT76l
z`R0b#UtU~n?zj8Z(bdJpCu8A|m8G?F=T1mz4>~3{FHbEZ{JhXjOO4p&$6P*eT(t7N
z{X}NlJadcf4h5f@{sd3Ey)@USVTI(AA|`vKt$vr)>RcurSnlP0_GocHA*YP(mcFZI
z$6Q`~pKwjnM|r{gr{Yh-3=@6hH*MPV<FWkz6CWNPuKaM2{dP%T<mNQP)Kelt!oo8x
z3Kw+>-{QL~+E6MZD=TT1BXPKm_p(*jz8_x$cd72Wv!Ha+wv(1Tg65fX50x-w9cPTn
zVVuG7@8XkBa&=<2m?G@iE?nf@vs>eSaKV~u8>7~*lKJGPu|N3Q0dpa(?uVBuQ`e_?
z7r)$d>G7lN%Ew7xwam?@a|){^7)b2+{ciW`{`!AEpHG=$VjrSqVKGBGf6vB$+h)&}
z&dbY7Nl95T>-w#i+ZaU7Zg|nDVCvP~uyxPDgHH<^CYEQ+UGmlI^8yWKt8Z%4g-cTR
zT<g4bq+Ks0z{Sw*&Y$evvbq}?_7sT3ST$ugT=Vofd~RXc$|WqPbr^cxr@YmAE3?Hf
zN%Yg_&oeCwmDrjazrMcy_|>bZ`ukm?+B*s!I&D5LYn0;A%oH%AEsy&ED8kC`Rkm;0
zVxpxj-M6u;w|DJ*v2)K@zO+ux-r{%BtkgRu;@6>*;h)}fYt9A<9CP{bj;k+E%$DuK
zJiZ?S2U-0dK9gVDW4zVnn9FNPxxnN5=U;ktKXuYI&nSIsIi_FPa}R07?5UV2oxevg
zKK{PjQTYS^|9!XbopjSIR;)qVEa$<!>i4Oj#f5XNw_nuvUhX&7#A_Kd<KL+>4_uvk
z>Yc(gmFFA2@~-&yo}2yOveK??E9VwQ`3bfziOvx>(0I&HZ0R|p-bCiof4hgiMru*v
zuPrnlGi>I|n!6}>6Tj029!H~AcDag%HEVRlbRsUi_$!m}_*n0hsZ&jV|7mDoXycb(
zm*z5i$!V@f?ecXC!q>-vc2eKC8Tqa%0_3*s`~T{SP7OT}ae2;_&B7%G&3hhCGq<=o
zOReF`$M=hK9K!<F^f+!-*{bU&Zqdr_Xpy*3SUunvqn7u<GaK%7vhVb~P&@0IrjPal
zd6}O9uSIevmkO|*xop)MI>RuTt(l$w*}dxbM-vP_{J#Hx-@(7#V!BG^=G$*RKYr|(
z7vl=1Sh0qM3l~;YSI^$_<MzH<Yx%k#ia&q;?2$6<`uX{Ja{m24UKY~kc~5TV@6Ro%
zxwy!+q9W$^*`hZ$Hm<q<#kTx@ZT{{ebD<0Jo9Z{7VKTVm(z+qeqDmw7*0ICW%-@}v
z!NB}H`U}qkt2&pWw)s;!*+r*MSvpB4cUjG~^9FxX*9OlBbJ%~{TQxGM-!+m^L?!zC
zq)@5dZ@1l+u&pxLxpSw@$0Nc&e*H3=!2%j9;=O!RFZQ3S-+a5d)8p%AZrNgT=+Ggb
zqH}k5mm6nZQkhr%&eE#%)sg%E|CI{~2}SIysoZ@2=H_(%*VooQHsAl#xB0QIuFu^&
zcR09Tw>Yy4|2LNY<$O;6LiV!E^Q+AsCrW(TaZS_byaB@|{>TW%2x~?47gl;3E+rlR
zfAysYKi{SpO(UysL3P)4Rx;?EYr7P4`gcIN?mEU(N5s5eZ#>b*KL6c=CHG6yd{w7U
zz7lYC+4EnQcU|S5SMi9m$4&YB-E#SR_wL=Pdc8Jx*SlwDXGiX>GId)l*l@I4JlQ~E
z$Ln>wC9JQVl9CKra++zwh7A+e#qPe=&-`aAXwO&nwKZXLi(g(^dS;&OY*ubD27`<X
z3ZVV>F)=cAb#-U$)~BDJrxUklN9p~BTTH(WZw!rEo-wyeY3b@Kw~kpHe9ClT(v!I%
zU8?UniYy%&#J)Vc)3VF3fkA@JDQr)wug!^HkuwbvJ=dn_iUwE<9$Cb7pjp7e<F!cI
zN6GC0ZjQ6({pOh&zW4s|<L%<{H52t>cU_T>-jX4>aN$B3+o~y^lhqzRd2;2|>s`Bd
z3yX-j1Oy0Nyg2>%)Z1^Q4(2X79X|WW5f>w4<CAC3JUKD(SoHj($Bu2=#c*eDwfXve
zzq0<meeohACML$B;==<|@ku)R`uUgjS7tH&I{eK(d+wsrp3YN20_W_a)D8DG{401R
zy*7A@-!n!I86FK?hQNq#H;nZUtytEiw5gC^h9&d%*1juNk@naB+pO_(s9(y^^K0!j
z&nUgu3KBVs8RncXyn62K<Hv`+_4i(R@k6=a=F+;)$BrEnlFs(D)%&$%_Sy&QOtP=7
z`Ngzh<@#+pjFTr$Z0z?x{Ah9V@xJSKT&f-)>$R}9e*Es;xh0;HE$U+S+D{Yv{F+zQ
zP2=1pE6>xZ$F+5huW2MST$&qod0U={Z%S+=L)1SB2kSR4Jj$1fUN8_S(plqrZC3Og
z9_Fd<&reGEo3q!RUoq?DCI*wOvt~(YX=_XS{wOFYSg>f(qMOfcf4x|olAazM7k3Uc
zJX%<o`0C2a@V#MiadPSB=B)hh<?X$6)ukiVN3ATht^HH}C*AtIO4IsYReXT$;VF^_
z#7jOrT(C5Y`+(3V4ORa5U72%N+?|s5;IY^AnmVH?;#smQpRU=-dcoktrfE$pHG<ka
zZg_An*buwxCDXrmyWd+>Y)I7?S}V((k)G}z5Fp^{>dM>q{P}ZX35gqTKCj!eK6-oJ
zo?ow4e|dSi{mq*k9yaI6=R3Q*mG$)29W+!=pDvc3yRqR`r^2*Nsxf6YC3_=Zi@f4o
zA<O>adh~0R>tVrbdnR(r_~;$~xXf6#;F?wF?w=Qhm5)!IdDHIhl>Pk|1f!1c+9sqd
zk{WqmYG!FowMO(R(PdhvBVNXSQ&e5vz5beKOTg4Tt^>N!+ddp*muK+mj*XpI`n2bE
zR~Of(PoH*ty%rs9%eEnYf8Cq=`{!p~p0d#|Gcz-0M?vGgz17#_H?LX4qprR@ZF<|u
zQ>P9cJjkf8zkXXy_cBov5u<Mza~Gwq(w?dpl>L^e?N-yD38`n!>?`1rnR8$@w_Dwz
z`SYUGjX3M8Cb_)Tvutdh!Y?~5fFbSgnl=5I?^l!xmEO3iT`wQWuDh6F%d=|{it854
z)_ZV0u6k`<&;8%;_xoR87kl#5sVswU`nI-nJ32Vzs$MJ%n_vI#&Q8!~hhAy(q8}d;
zpPik3oY(x0!}D`<87->6>8x9~ZcW_YUH>dEFZX|bnBV@%hlhu2zTYiBGv9vx?)Uqo
z#iu`u{vxIu<>Kk-`8WJhXNuFI-P``jKZ$B;)6fr@_TW%pLCN+W@&DV5cmlZiye}mD
zxnKBa%@T$$i<e(w<=Oi9oX*qdiANv*e-&}b;=r2uQ?G|Bu9=e;#jt)$>S-}Ho{T*V
z%QtT}E`E0AA!v^9)02~Ht)Ay@zw1_3W_I5GzfEOjWsig*Xj|Nde|6&G;%@zNcNb)D
zumAt=>u*8On$6NzA#oKCTUW;|cW&n^*^zYDK0Q6Xw9J@OV!@lW(QzyOZ(X&flF38%
zFvE>sORi}~scnA9GJ)e*w#*5WKOIk)makkURDD?CbflK%Ylf1IpL*Z%GC!Qs`sV(;
zT7jzney>HGR`^Y4U9fnu^6s*?Sw%lZt*xymO`3G8<X*d6)ry<f4lh`sur2TItp_){
z_4l3V*57wyS@z0v7kzJjRj`&j<d!-2*{hs|3}0Ta?J3ssV0_Q9_Hs<@HAaa)A`EVQ
z#j^cbGAB%8J{}c~*DH{!KYZYp?Pl#S_qWd4$)7a;x>f5g9_GaBPHTf>qFpx{xj5}=
zXzjT;a}jJU0Ph7~@efn;_Iz|RGByV7r#f-^^lJNg^X8qqoxeZUKJWZ9R=#aLc@Ne!
zUyEnBWvQ{5&G>uv+$XPAX-{>0=jgm*;VkYsn`Y@H>{ujy<0}81=BZ!Rzpl{;p2?E5
zR@mXy4|nInzE6K&MV`}tAi3^MoKnlw%c+bOX=fz<eVV@i!>7~w!U6&ZCMY^{@bjyi
zm`s^8Nobl*<f2lS+6^5{8{9N4*6d|qNlogz$9>?A^4H(u&x^&XWj-i{ybe)&?C;+r
z6P(8qyZrxr_h)vgO)dALHE*9j=$WZ{{kMg~Oa`T#4n1y%hE{HIA$j@pO|0B6Zf(_m
ze608J*X!}>s;Wy*er&9oGJU#x%^$~8r@gN3Y)}<x5bx90|0lb4`P7w>j@LEsuCAK4
zQ@*L4>DoqyFYA8_uGC>=77Jo{7hZI$X@TOYAHlYhITa4Iy(r>Im|OSv*Twbm`_ta{
zcXvO&nLgh%dC@h?iVq6)HLo~76|LWQ+hevQo5MfN6+4z}dG#XjmmWtSYsd_a#pVZ{
zAO2>aTKerx$*-GQ#rrP>b(WrGSohf7zb|;VZv2JPf-lCo%(33j>Q3KMT5H>s^u=CK
z<#qat+U?ggTMW48?(^PyW>f0vEqw){kB|31|E+tQgNHNxIaA-eQ!W#9WcAAn>(pC#
zE?c!$R+NWES%3D+n7gEM=I>Y0481bjXPGj*HhICsC&RPT^VEU5y_=Sb9e5z|^t=Ch
zE$=M#hKQe&Y@DuKD&<~~!FX8VX>j%pkF}FcbZe*Q>aG-sxc&Bqq1S7b-q2}HA3G)q
zE@d^4;f~PQDO&T=P4lP7<nGy%=WkN>D6?tdyKWVg{B!xjRWbATYiE6UzxWTIn2NUi
zv@dGU#Xr2_IcImhZp}H7=~D{zVwcWSOBA~){^@L;uO@?T?1fUViA&v=icisdbxY5E
zc7QowK>uBjn;##Dt~)b<wMS<2E-?ponU9K0%Evj<e>^R0sM29D{;s*!w@OwoA*+n<
z)Q?>~dw=OLT>c)BlD%g4Z0_Te&VM}ksyE7A@a>Z~Dfdn$1TjSInvhuVAU|q(M%1so
z)NXC}^0kv^_<snv@i}~Lu*uu5kM&ER1beXki-><6%&^y>=t~jfjD69sJ$z5!NuS8-
zzWYik^XtMp$;a|e->~`+zRYLGJWb(s*R9$%IGBC9c)3fG&B2o|#%g`(q+^%LZ=U<H
z-|FB-FYoBknb$m}b}wQ$qb3-yRB*)ialo?Y{`y50tL|L*?DOEu-EH5$3yLh>!tg5a
z*SlMs*-kguG#PZ~?p<tjBewtUfo%~CyMAd`%cZ|8*t_}6UN3GQFUE`mR^sw}3&bt2
zyb}{KVBiW~s1klVV1HQXvYG&njT@)Uo^Xrb<Em(sdgclP-=7M(8+ufawHUB!GK6kP
zKF*hRuay1Rnvzm|5t-Hd^VYpObxU%&Sr|i8(3i9qZ=MIvSt{bRwfjz5@sTWUhyS<q
z5*Vy@Xx#t&Q}$NdudQq5AGCG3x%SAk9qi573{PaPS$R53?w)#II6HnqbcePF<BCOj
zcXt^+-}n3Dhc98@ofHp$xz030mcMV_DIK3^VI!Y<)}KFR1uR@5m$ALhXViHh^HfBW
z-O2sH&$l4szuXnbN?u!E>eS|VOm1zk$&`J!&Ft53%~oSw(ACu3JhS4lO3a;*c`Sl9
zKJ|~!oqNCG1mjgT!8M1Q{`~1<GfrH)lcD4ox4+XA+s1|47_LNeC;Za8{rcZpVJoIf
zU&1Ebeo!Eq_*rKcgH7F^9oGcE98_kx!}N9Q*-Jm){)(L)kjq%R@QqT8&GOPor!Q^0
zF8*ZtiA6n3t8cSD@%k6u$IK(UuEycg<)#ZScjxYAxDxCbXD%14*1#dXcy?-nk&#hH
zcQ<H<-Qo=!Cgkt?x$NfgvUhi8S{6Th@a9d<u@)<Ft3_p!%yZY2m({5s*|(sSEBA(_
z#%6!xGVRyzGS@zuWb|y+wg)HF1nrdy4^$nuW{t5FzOhvK$Cm)LgC$a{a}650(-;0x
zVlml&c4;X0i{&-{Sv4QXE-aNgVaM{$@f3TeVopaM*MU2CVn8cimif+hOG{Ieultd>
zxnI_*M5FlG8N+xBZvi_#zqPH3=QHNI+~iuj=}OuC2M<139GF+0IoBof!L{YPgE$iJ
z-rZmN=cTLB{dl{8>u*=IGa1xw-z3vNxA~gqmc-`^{?yL7zpkI@!=Ew^*`=jiif8=H
zSrbZ1OqMQP`gMEynHdWcrMN}Rr0S~JvQ}-qAE}VL`_iqH)%gVrL}aYzUAAg{^rwtt
zw~gFoF|Gp)RU4;o*OTXv=5!Cs5P#v7c{``P!e#ERya)HbXUt_em)m&a_EtZ|mYb1B
zBo54)CAC(0%gLR^&m%Vf+Ak8X74ko6pY0S`^G%Ph?!UHm&V9xFf<$FSb5Hr#=a;^3
z6SzHtAxOR9Ud#iL&@1cA#jTuvmakZM#Z1ECRsXMy&MTAR)S5!Vwd5yQ^<K2<6i8cs
zo9V-gi;Mq!+rD2_N2iBR)=EH1>eSoq_x*x`f_9&qJ!_VilM_>DXz1FiIA34hpFh{$
zUSkPby}a+Xi>GJc>Ur1G5*I7JRsS6GI_uo~h5%`O23gxFg$*mCx10@(U3jKoO>Oh)
zg>5q0am*X~tl92xDohtX#kl_5DY+AoQvOqRO<Cu|x9O|oa!12}2|TK9xy31edGz-E
zx-&b1W9rLI3_hNoiAOpFb8c_zov7@-sp4ajT*U*%bMx)bA82H@ELiYW|B<V!tIs@}
znJ->sfX)XG2oSI?f0y&|^ZdGBnKiYwJ1agWb<Y<T7CyZHezpAmh6Q2Ib0_;HE0nIT
zTz7Sj_sdh;N)9@2J-d+o;p2yQ(sGTLyblw*|MeA*1LN}*%edm#{O8r5P?s{f;HSe6
zi?{W1E2F18I)Ct(`UcBgn%w%!b1$2@zY^n+UYyIOXtL-u(}&Cc_Nw;w^UuyU-(2+6
z>)(fV`wy4A^+6|C{`&s@yz%)hb&C#fN<Ho2@2{?`-2CK83TRo2?e{G?e?U|Hk-N)s
zSFg`3OI$oPZ|bb9w?=b*JHEWP@vFJT1^0u6d7FbeuANe2WUk$C`T6{Po{}AEs~s6F
z<j!UN{XF5_{i?a@hi1Ota(2Ql(L+z4E9OkryU*Iy-QC&Qsi>v3>SArb%_k1f6xr(Y
zJFC8CJv%eAdG>5+hVS?5?bFZCd-~wu>i0KyB_3w`_w#)Hr<>{XxBi-yc75aWO<zO5
zDZVwD^Ha{s|H8XpRYEpCH<Py*gzn}^uWvXPF4oW~@nUtXoUze`?TOq8%Qv37WHWW?
zS$ogi=XD`=5*$kzY*r^SM#L`U37`0}{*c?tO$;)|X*}wFa~AB`v*%*%zJ2>x*x0uH
zngcq5^8LNN|F*Tav$Hif7C)aAzsB6oZeF{5-HiNwKiQfOUU-$ArBpNL64&yn#j_P-
zxEvgAmg$zXd|I}?^^;TTnds%GS>4S#S#J3-O8AO}zp;ER$P^c=u=lC6z0a#hk{Txi
zkF{~7K71;q{AB*MXTM(Vp33@V@2-sET1As(vzb1enQ8py=H_<W>TeI8K6Ul*;NTY5
zTVo&geQVZLEj6Ev*v7!%;O2`NN3LGoda#h6pTDSh_PnJtr%gMSyZ!F5E>Z0lS67G6
z-mky8dk1HbSypjwvQo%&=LZhC>(;wRl`${RW8H6e>PdT4q{<B+?gWOtJ3XXQV+`}c
zPtQNTQ+_Hx%eQO08Om4RC=ZBA-I~SfbCW}G@|K<31gsX!E@il1@tF5s<@330$AyH1
zI=Z{FzucIp9BqF1%DHoV`T6;$PD#C+8XXkWG<|yb<nxtZuZF+8yW9Nvxw(%I^V_Sa
ztFt$pxBJ~AsO%;nd-sdZDc{*<8%tkb`*r)LxPGDG{T}belAVJ4=C0oI&!TeH`&|o4
z%-j0e-<+wAwS8Tr{O1q<0=CWncmK)y6K^_I!ZOWRx1n#xBk%A{o=b$c-d@+*-(0)C
zS?qR*`hWgi9tSTvJnt;{R{i3C$Itb1Hwn7w82vA8y})@_q=8#pFXi8#pSo2!cP;i^
z<KX62wzb{+udK4t($dnBg`M5}=Z}TX?LjdyG4W?&ca?B9yuH2s^3LMtY1{|aMsGLM
zikdqoHfrwnvoU`U8aQYktGbi6?{(8Br+c-tD%Y<pZ(}^wbYtf4sdweiXr?On#7ET|
zPoKQwL9?}((VT-Uuhg1i^capGZj1D~zIgTipG_g*8oIH{@y7Q}bseWmCp`Zg5S)6i
z^|Ag^=X-@SCn)F4%Huk4;J^X1-nZE+HG`LJ$hxZaZvX!}hHLBN`?qg5H#9V4c=GhA
zpt$()Gc%1}USBT{TC4Ky&CRdp{XIPs&(1Q{iQcy6W|(usjT;f5uH~=W;`*W+Uq&03
z7rNYGNjICdonehm;5CIgKi2(Rmnry0A!*a4U&-f~4Bo4Vq&h6W__ckLr-H!kTl3am
zbP-6GPn|w%O7Df=d7oK5Z!dde{`&Uen(JFw_Dy{7hWB~-%<_*vjAu`ISK(g%IX0MM
z?nPh58&gVOU;FrUdVJBRC!S19OcGWl8lRt?J$!ld*Vx&gpPx^Eb7SL?W5<MqgbwxF
z|2r{B)w`f1<k({o5fK4#@#6;?nO|OC|2BWp<z>Ffx3-*Kn{e{^rJI}YpV?hpvX}E(
z)`ef!4Y_QrXMW!`ZNY2b4f=fR>QB~O_la9xVjpjK@60r{hAV~wXYKCgRcyGuwxDWm
zCHH|RycfQTeU3dpsbntG^6Rs<Gx*$GQDY!{sO@E%(24bTYro$G4alvD-7OX$AKxcy
zeXRJrt$Rp_$n*2_^S}OVYHq%{Jzt(%Oef*imdrP|xA*UUzwZy5fQZPEX}Zx8=IdUn
zN`cgDO67j{PV7UcVSz!&RPD(|XP#cUexY{N&vogZR{kw>;ul!luDNcrcU|DYL~mh-
zR}vk0H<&ms<Z{jV8TN9T>2#1I)4-0LziLn24DZsVpBh7tC38tHKh0EdcULKBY1Epy
zy;6%Wp4e6T+M?=<#>$l|ckI~l;fS#RmX~|t;^KT}8nsrx+u45N#0j?VJ9q2=tvh34
zVwzQxclR$JUz*JFOKD}NX7}!l3&~zJrD^eOkp|zQPrL5C&EQM@dFoq!Y<^aOMfYK|
z>#T3w`L#3_HfUc<`tp)ZZsD`rtxEr=T#}VHJ7sfyv&r0J8p%e*{WG3dt&Bcs%krmc
z_VX&I7gO}O55(>+Gc0)#@NUOrzBh06-FdjVAD>j8pYr|PU8!Z81#I)$g;$>~Ui;a4
z>fU_joYgxrrmowraX04KgiV}0%?G}IYM&XzwZlV;?bi(TX1^Pk8JRDpd|G|<;_mBZ
z%(D-l)R!(j-mQJZTI=q{<!8QpFMPz^vFEPMbs?wYC6NqP78WKuIZPZPBWJd5Ih48P
zvx|lWbEW!~{nJYR$3;KMpK@r;o`ApEbAPS6$g;qP@1eWDRl+gJmsWyD8ji6hY>&>4
zK9PNezu-^ti^}D{u5V1ad*%vnOmOV)?~1Go1a|2#9Pg1lywJHlVqcA=s;cVO<HEwi
zKd<lqcXWnf@)qvvT%Mkud-nYZ{k)Dj;`l+%U3Zh(!VX9+ZFS~4u=+C>`(cN#(Tv)9
znvc&`oy#b&m|W2$vEbd-(p4v!3{qwol_=Ks?-D<6%_;78f@MN>=ZrNyk^8Rv`gnKk
zq;0;D@>dgP*K<3?cur@1(84J^!@k~*-{u3uzJ2?8WGp95m>}@$+uQEVn~gy&-)n-p
z&i%I^?l{GoaEmYXP-jp6u5BwM3v#CJx^D5c_tUdyqW2yYw23tAx5{F-eczO<eRc1T
zkLRbpd&al!dfgh`;%{MHPZn#v-&yyF`-Nfb-E59T#ga${rafP;MT6Qum7kv_8c6K;
z`D}LNwj9aM&dwjdXBRSFFMDx!w|V`a%f%Hxf5iSinAI_34Ua?kX6YX<j$g>0Rw-V%
zHDu!cz_RBWXM^8M9S<|h`pbMfkCA7I{LeWHr!=*dyPR!!{692`>1xrR;-wcvu3!6I
zKH<y8s^`<+#Vbl(cx%<La^=b|udc2>xGjI_(xoXWDFPA_H!|YmFShWlJ9T5RvUb9e
zc;EVetBjVmeq1--r#>(Hi5$zp!&A%`zWD7^|L+pFS7YVlPi*bln#%2q&7v8s9(U@;
zo_r*3RqX0r`aoc*^@lrRFYfI6do)_boRjNv%Fc<?x@Pd)zsGLbesyL**|+MariM4p
zSbySJ7`!Wo(Wdm3$Xx64wBvoUynWZNTrsHoQxRAHx3qUs<boH!6<#Voy}W*<YJR{j
zsnl=zr@!u#7W%jN+)n>BfzxIeX75<+XU16}&>}6h)#bIr<+}$o))u?lhdy7#`M+`A
z{=j38yRtWzx16wk_(J{F9Q%*89rL>1gzB|8O=o>@tXKNw&CTh}vZf3%v9XnJHXe`I
ze$MB#c|`LC!BflcZML8B?~bRu^ZRO_`nc?CpY@iedi1*P628}5$8TnpbNccBS0>R6
z-*(5()CjFQxJ7)8R`U{3-+wkoLch#f+QV$}mHpZ!?g@M3e%;Bw^_eU2U`ZsywbK7)
zORK-XTe5WNOv{O_uZ`LJY7%Z0$62i}S^4GP+|2XYZ)NUIso#9~fBLP@Y43t}NzcCV
z|K_yg|F33lWBBrlY3?znMV<fc{MH0+bLEjqy7f6~_l4I}^L}2wKjYgTcl%bq#|M;;
zY<VtvsOjY<hMta&2fN?zTfAVwf{V5DYrjc8eE87U#=BlGcGr=YmzS?tWAJ!du<y&_
z^_yPgdiK3MSD7)>X!g7CyS<B8f7veCGB0de%<ql5qW{glR4+Jrw9VMU!+_bhT$fwq
zjKd~NCsE%u`c@ADe>{!#*`@a2VZHb3_}MoO9{5@CAzsZUz4ue&>i03i^MW}}gNoW$
zS5{hBT7r(dxODk4qeamZj>5viHIbV^>%Ow)Y)CD8bK~F{>-Ps{Ed6vV?D`|YMLZk+
z{hYtdGCp+XrMng{zAv+!zxHE)*tUg6SA|qmEl)-D_=?C}4ViROza`<eZs5F@2W|3^
zGI=%W)1{~C9XGx|^I6hP&k3ahi*z2BdX@jW!+i7OsT6@=i@kEE^iM|hIQ{9;<32E9
zg22Du_y2<q0T7Uq>e{^7_~ONje}0~?Py6=f=9&5S@vl2{K}XJi`&ZMkV1r(id*h7f
z4=z{-)NTCx-0I)XP4ick<Zrz@AwA*$>t&L!OEP8#J*aLm+oe6*WzNS#(x)>_!-F}l
zPdwLnto+7J?X?ZR?;D(L{kD&dSuXI}HsQ6;Uo7;AGY-{$u<v@p3;Ba_+q>g97IMal
zH7w9!t9^6B@Y>qw<M;o4Gq?Nw#<)+$@=*2rz3R~ix3(rKupHMq>Qo&Pe&}9!;sxPl
zCsS8f`7l>6|Mvb$&@_Jb|C}53O)AT+*g2l=`WAcGtHmswf$2-VL=WeLU0Z9#Puj1|
z$uxWN^4r|w*LZ*J-IP(BnDzVI<Zr?vOIB=tGf6<q@49^Fo;`bZJQd5_W<GPq^Mt>1
z4GQEec5Qzv!+CmP^XyG~S~J+KCB8Aei4588pCdhenZ*aS7XOSg&3Pq!0!pk33$`$*
zeRRECZnf+1h4jSd+y=?jxAiyW8@imIxN+m#r&nDicklVkI^#>??em+{1$pYYWajuz
z_2F2(@HW$iB}-b)&Nc@v(=IJNoVV%1g@C%x(wYuYx;ZKmYzOb{KhzN({r^vw_lDQ1
zJAMYI=;{i;D71d_tJ}zVW4Lr$@N@~qI?gk9?!IxpWO*PWF3;WLwcsIvB9BFrf~+1~
z`oZ{DK9uW~@qNeX(oyw|cT`d<j=WKR%db6!-{b$wi{Dxo`mbeuEV$#V_vLiqLtHO5
zG3e;(s+yTiJKWCy_{EEk=4R$|=gx(Mh6aX&fG$T`!jQANF#q83<|%rD^WUwlez(tJ
zskUX!9;=%<y>o4Q;+bB*3o7d_$bBl-Zg0Ez%#n9DzD)8Aoif?AX$!-(qQm_9RufMu
z9_q;b)4-=^@J98<CyP79D@xb8nO^;Hm-*BUzw>@-r*kgHFi%<cW&XT2>wWomi?zKI
zUr#o8_Wsl+Bc~3x5=*uZr}g)%n3_&~@+3vB>V+a`!Q!XSpHH4Vsi>sXw0vHb*XxdH
zr<Y6fRLRs;Y$+8MF#4vk*7vc`PMhWhmm^-7v2NQ^<dgcTYU$FfFSF0usdOK%5bCjJ
ze9Mz*yUvPFU`p#kTc@eh-d$TUJ3;jG^RlPH`;C5Nrq-Tz_KyC(r*?f~d3fsnbVZlR
zC6Nqjs;Y)rS2UEAlwRD}nEW@$Ku=Ha%uM6<>2Xz_w;Oap^Bs9JO(wqKnX4Nk`#D|X
zTwdkHz&H-+G|i)J`Ac@)%(?htzh?E1Z6$_}CdvGG=Qv{nPfX41+8I6nv)A05dEo1t
z2gm+vy#A5;CiA9easPpH&!;{&-N?5%gWcVHN2=(XinyQUd7Z}hHCZ1YDZhGFt)=yH
zDq}=cRFwVY?a|xwR8&>3-WQjX^K)`?ntg8e<jIGR%h#Wor0Q)^vZ6DVv2N*(9Wy`;
z>}Rv{KV6H?FZ@yP`r6W0x3}x-@A+bMZ=coe=B>@zKKB`x@7wk5Rzqm&hIf7(QcBz_
zR~<bno)^s?J-=zn|Jc79pNc1*O<DSS`|m5O?LsseQdiE?ZZ&u!#j5b&s^l@<#`Srj
z$G*n;7Mj&m8uP@nI6C`^hs20okZ;@16z|{c{W82h=bq<}`#L*bUcSa(D0t}Di%kqX
zTwITSe0<E%BW>RI_xJbBb$_e4xVV12TD`ubvorIn<@tHGrza>n|9G*uzoWlD{m+k&
zpo8JVYtQL!zjJ8*zc1=S!ooLq7OOkA@g%;yG_BnA$M4_5!qz<L;@88Tht74^xU)^}
z+a4zCdCjv{9qV7I)tvv1AuHh$*Jk%EnvKp6rk$TU?b?$5*>ygid^M)7kuFt#CS}hv
z>a}fAay>cKNy0}@UE{IT>%?!fmijpTNJ{$r+wA$=7SqWJpZHSK_6D3kP<d+q=lbJL
zfo_-kJ#X{P?{B;DeCpA?tpedoPkSm{kFU4QzP9FIhKZ1v*s(p8pJy1Qa((;u&BEIH
z^Zoz-wqJc7vnhr1@2{`PcXyRC<lNaY5wtp}{9VkPxwGZo>;+xJ^5tc4ef7mfu6usJ
z+immhMsn`&V_(!3*#CLQP*ZHZ<R1&OT=R#Gr&j%ZZl?V><IkeRSJzK5R4!bnXMW(y
z`h?3esk%EI_lIB0(>c}f<iDnOlFPkyC4b|R#mY2UpA<Q99f&VH)XY#d`B>a8!;i1{
z<t*gi$Ru3#NG<PrvGbHb$DiPWqTWkYb$5+Vee!auRgMo<^V=)G^i9>}-+2Yx4S!Nn
z!{;W?KX|0xd5MpJ$RgE}Xoh$9YAZ9l>;F8Kzf*QQcaBwQm-V|H&3&@g+kVXfEe4sH
zK5ylI+rmdKUS3|HeRj(3eL0^j!^P?s<hYyX+}IEnAANm~@`LTWA52dzc#(UfWc?<!
zsN)(E-?te#I?nK4ZfIcb7`gw=ZuY5RYU=!{-@aa1uaFbc?Kk<D9Mg+t;oO+_7rR;w
zdqT=$cQdf0woiB$oOqn+N0Cv?seoN?to<7#Zy(sd{#WDCRONqMd(*VKFRqtc-s4}!
zAJpb@<_`Bh+bw<?Ek`e;GXBVxwJJ%tv!k#_+I-#F=N9$<Y#bdOdCy4-2spU88Q<j$
zkJymFC~cOL@Z!Qk&;p9Hk|nE~xq0e>ehS?x{?ah9d+Pd2dsh2>$?%ifJv;7|i-4O>
z=awY-wEhdHy9KAmht%1X?UJ!gmj3fgBl%B@z}rQ$nGE#x`$1a~GcT!}I(4d}zd!%m
z#<H?978VwRgaZtB?%Y{d`EJ%MDK2jA!lI(Af;&f#wjMfkDBI57#AM3G<l~$2?pm4U
z-a2w-=BAUo4JMn3)HAGnvq(NSBIXubNs`3uiaAnQ8?xUvJ@bou)gt7?VSL$_amKW1
z$L3fT-`G=Wyxf2OvxDsNd!7{^I&=thHsM_B@_nx!zv4PJY0@ON<J{cbAHVPa_Gov%
z-7gJ>#csVxpk~AjL+0w=%c2<`J$e+e?aimU-BYKA#+*36|Cwov!BnYLp2_;=AGci#
zEIHZl@uonbU4`e%&Tqmk0*AO>E|XU_GMcp5y<bRrbxAa@v{}!dJ$uyl_qZwV|MQ7^
zu2pH$&reTvt?IYu-F=lV#w;QtGGXpq-|2d>QFAUP7z9K_oLK5TeO9dxXjQ}cd29b$
z)!X&1I(14c-nrx3sb?H~7LVH3+`KWzAjvaz`ZdEA0Vm^KnhbO2&h6~#I&}6dZ}UNi
z|Ns7e{P;2R)9Lf)`|JMx`ndc4-@dP}uWx_xr~GcIIA{$aD=X`jD_1^Ti_RAm6?Ogp
z?=Rzt6DJhR%s{LD85=%*DiYI;3fa$58W$%Ax`RpHPDX$Iv)zsFcE7hX%exct|Legn
z{}0A2+ds#<cTDq6Hea}<Zly}Jkeg1X$^Q0D0!|UucS{)KGhba<=`*+Lt7{&kk+E@S
zM@Pm*OVDgU+53CG2?+{va&kL%?%Y`R_SUc8r%#=_vAbM<=gyrCmvZ-HURD#+i|JUu
zUZ0hf71X!ux6e!K-4-=*;zSp>xV%bFyXk%1ueTo8<Vw_fe$!ulP0qGmouz3i?LS>!
zOE_^Xl#CT?(Ea-9wEp%V8~yzJ*2LWWb7sF@?5=>|;Nbe(7cWkfwJzJDJzpTo;yB+g
zL+{rTyTsgdSm!M5$hl*fA?wZonoo#5;MDO=TWNMpPzvXa>=zB(iaZZ>Zg1^VY7v+<
zfhmAPyJ*_m7K0YP6X$fV3!U>g=gFwivLP^tfh*DV+@{`hTXMDwL|>md@e-3p%ZA7x
zhE*ANca?s5CFuBTXUf{e9MX!c38zbwEN-d<9NQ}1EbhdSt<1WhD{sd`wry{3c?Z0>
zD!xkWkcgM2Lc5BUVa#g{v4gDnOfPg_Gjb{BOcH6(Dk>{eQ#jDDx4HRRU<<FsaXzM(
z-Ny5x+&4-X@da=su3o|*a>#2=qV`<LwWU1Wmu3ded8ocNnM1MVCdi>vJra#$CD)ho
zbPFAfxOCIs@@)QljTV7x9$XHJYa9&SHd!hOJ4Bu2t^f1#Xymp`Syv9lGhSdhu4s;@
zR&zdFu<APc@>Ip7n`=sW6k80mH5o!n-rO+!_qE?#Q)kD5Qjx@`lYTaGy!@9tnd8{x
zGyGA<1)MlGPhtviJ@qSUHUoo<zNd?0h^VM2XpQ2lS6OQpb7)UL!*BF&eXo_Vkn(X2
zrRdihP8^A5K@6)_<lo=7=fk7;58u9Cx9ZxE^mEQbp_!Zh=Sy2YbkuP6eCWP*G00yY
zj2bPi-p|;rjD^_eZ0SqdxXUnbS7WPynJbrrqRt&pvrBVNMjhXfVY_o`aLy&GHUXy@
zy&?@x5gW8lc|NOF+8Oy;Lrk}W@k)TNTKg7IG^c^aJH+1T-2R}@(N}Was_W?Mb18ls
z;y_6(Q4Hj;9Xn=h*%Go!OM7dd(wZxrW*3~J{`)LqH!p1Bg?M-ZQ-Evqww#C4JcUo5
z^SEl&wIN9Tro!F*YL|LDQ-u5t-M~(Nm9vVWr@MP`^!B_TKYte9&fPw7Ztd67{f{0!
zdU1b0Xl(?Kv{}#5Zt>u-uxpQA->vz4R>sT5tzdb_H#hM`6Jz{>Jlb;przxGQ5OmW~
zzqz7RM6o4c?pcur?eKL^&YItUvbf()$<9u$yu3Vb|KD$`?VjJ+S*#PYW5SUmE^!qP
zS*Phl9y&Eu`|Om6j@8y@x0gI-i~M)ArK-UA_)j;GXBY0`i()sJ&Ts!`g1dYz==@RU
z58L<u?S1edVbbKuFK=zlo_rp({rT_z@^^P;&NNQ{bdX)%p!!=*v5VNFRg)qPD?H1R
zJ-q5ml9l~OaV?F5g5hf)b11fC<t$@0(A4Z~WM;p1pO1^{(Ea=KlaKdp{UPJtFSj)L
zcwg2L;YFccClq^aU5dJ|1+MXO-*s`~yE)IS!J)P)XA$d$Wy{*mobkDH_pY?e_ix|!
zJ+nAq1==OjE?@WHxP0nvjfH!YYkbq)9yaw~3tZ!;pZ8oNUg&5DSbtW|B8DxSHy=KE
zvUAm{Rcyz#wY3Y2c76M?@^Cx9aqX`XG5xqRU$4j4Up+q0qOj@7lPAA!&%C*F$~2Mf
zx;q5UTAY%qDx7`Ia7~c@vd@glp!GPnD>_A-ZYa#IEam3pRMgjB|F6u~mv`sRof154
ztL^fk7xV4^_jUc5+2-$OT?ZYx+}YioU2x{)&84{uTQi(EE9WF?2mf?<tr2$8LH>?m
zLEGAr)TV2NEdoxWX2xs<Pfkp%`TzI(*X@rVKVG?JO$uli`jjbCHe_B_Gcq=QEx)<!
zZ4_v|{O$bxcNab4KagN>VRQQVU+dS!?!I{N;>9iZdp2Yq|1nFT?SbcpYk_OR^4~q+
zSiQARu|;6j#+hOVDnCC1ou&Wh?_W+{UeH2(n?D~8|M;PiykgU)O*3pNjaG-PeY9@(
zyG08YG`zgL95j!2Zm#vsoyF;Ych>#?ec#-=_{YlS^B%2SK5y0jxixxoIfe5BzRwmm
zQ=J&<@;Q2Ka>Q1<J4d;W6&ZUkm5$&@oSO4&YVL&vjyZRCP4&0`JH@%3@8g@z=Zo&w
ze!qJE{o}`nyY=^Zl$4k-oI7_8v<cI9-syt}59-Wp{jpW4$l|oW&-3K9izBu={Cec4
zu>9vdIiG7*eF9E1=A0F2SRm5a%*LDb$xdEgKCbHJ(qFgr^z?Z1xEHc}u32WhxbXR_
z<Z##DuExzSVP2qu+sn+DEr26?!U?TkUf<V8x)h5akMLGq8s#qN#4&j?Qve5dpo7*+
znFZpPxAr9o|LItweAnV28#o=E^kiJI=*^p)ZMk=qUNdk_{?Xe1;^bP3$4g5^W*atG
z{yFnMQ`VV7(Z`R=K~&bdtf&6(XJ0PvPwW0BD6V@bAa4-x?VsuDe|LPftal#B1e@py
zGBI$m+s0?Fzp}8jX34rn?AV;MxQlC-QQT_{v!kr?RiC9ZSw);8WHlLDH!ytMbKc=u
zf_nX?H1n2r%OmU|f$Km;fPrMCxuDbYQ#(!s?n`0VytOZB@}Z7{lLaP4EQUyHGPGXU
zS#eK&j^K|AuCF!BUR%i}%X@DDr3W=-)&&AqVa}$%D`qb|bKR=T_x17j21Rp9>aJOJ
z2{_GY5ovIGaf9<3b6H9Hq-%jWvy|8IJYxjAi5IlOBk?dBn~VFziL(}!iX<-l_CbH$
z<G?o?E?ae--QDNz`G~vg#6^%fTV{(iXi3>tnPgvEr>>yk^IGE&)6;?}C42@GesAeh
zV#q)A@?6Td&wbYdTLc!}UBVDDvAv!B?yl11&5IXb3v6M%<tfu#$soRGYoAgU@ALjQ
zk8`yq+^ua9nC8pnpjfh^p;+Z3>qeWEr6Pr`0qc|})E)V}4{TKI5(W{c_Og#^wL66M
zQ^Y0rN*>(&=Gps@;H99D$uI_m%*>=7nMcg)p7Te!3;Mn|#%uBTY@!|5_giLye1FC-
zZaKTTpo9L}#T{uq&sggoiLP3C1?;O%kp?X<503{^_wVs=oEP|7<B(H~QaAIS(-Qv{
zm5LOK2Ht7ozIWtvBiJpzIqMjFe0^0F6&qKrn$~}R<(f4r=H}b4UN0&sIdb|mcXjpb
z-|1qxTbhr4c~ti2CCD?PWj74l_HUTGKge|_sB~C#HD{TTrj}OHrza;}+}({!UxhR^
zHQm@*oZda}_c`nL28EA~gvA?cX>}c+UnAxJzHe>ax(&8&eZuGKB@TB-xeMxEn5<bL
zcr5PTC9wNvofT;~Jxy2H)^=`B56`5@lR+oLf4@_FK6L)()YD>z4jroa^YQrEDM2?j
z_5PU`G4DXT9>@@r&iYMr!!?(EwPkVQSg1N%lOcS4+}Syn#RbL1%n$zke*gT<&CN14
z6&r3o2d$1ga>V6c-S6DuqatRnG~yGVNGSi<d@ayLyTzbI?#>ajI7kZVIxEtEF&}--
z^tTM;NRn6GZi-g|91ZV(QZfHjE>n2bsxM>d$31Q~@)OPqf^w5f_e~eZh+xQk@z#g4
zSGTvj&sHnvNc4)X>}06AJR8)eyLDi;U(ET-IS&N0R$K%XB3nGz*D}v&o;z3e-o1OE
zZ3`B0L7++9>7MJiR(;I^9imacd&7zud+y{+j&qLa*WoK}sQ=8dKSS1a%VCaxE=<~%
zN7#9u*nuj#Bc?Z97&!#Q#N4W?s{X$H^r@(*sEC7)&+KJs-M^pdVQV5TKA16ibGPSu
z#Wl{RQ)>?Y?MZ6%`Lm&b&!Uj~{ipc6<<^rw9@(;9+leDF%Pg3|Z>CXe=<2Y-|9`(T
zZ>alQwP)|%&dyFo1%3Vg9Xl-2&du@MU-$P`&0J1lwFi%ic0M?*t?^{@RPEd1aS==3
z?(yQidgRlRYk@7CC5a|`cg)S-F+VbA2dMAj<ZKqqaBjZ+{Ef-Sg`}muJv=z<|NT(*
zo~Co~;zhxRrY5FGj~+=_6eQF#?npl`2dW=;7C-m!^Gmz6C6h<aW(Mf2@td!GW*9Vb
z3aeeY?`Jpt+^+w%tKXTc>-bsOZ|*j)Y}jk@U`44+qLTTi@_VTa>_5z%D?DCXIB{Im
znXSpt44GWC|NBL_va(VqZqJMpCr<qO-Q3i4V^b=3?XNE@?XT^vE}vKNsFUsa$IqXQ
zqtg=Sp4xFjs_t|}+|l_OYaeq67af}WvgVAs&m!UL!XEK!l{pn%Cg&_;VEORrQ_`s^
zn!fj*KYDa%hGDXl%;)dl^Gkd>zWthYlf}4Wq0O>Vk%dhLNs?!~YtEI(Jz>zR$d>iw
zP?Xx(nVQgYp?mHgM?Li&Q~zhkx~|BO@E1BHu<uzMIDt(DwY7cxHg?MDJk#5Eh_ig{
zV~(kJPZfRgc&2_+)rDiBGpPCh{oUO&JJZE>-js}T7nCwC>M=c&VkQ6Boqz3P4&#DD
zb0ure#{D}QxbF%m`I#uNF6cUR`0&oZeb$A=->+D8T?k-YS#zeh=fU|e57a<fJ}uQQ
z|6rNDvtMKzxXbbiRB2qe5RkXCRBPQkIgllqO6~nKJ?zsA=h$b+x@RoVemwISmtDHm
z$~WMOk|BtJYvC-VO_2vJb{RE(+_S1wX5m7OWktr`KYM0-Ca(vTEQhvDYZN>b!*%k3
z^0CXUhCXSX*9u$szND&6o$^U@^30=dhdM4=O%gcN=E=Q4KyBJ-&wJ?>f<2GbrX{t{
zy*9DMkLQV9-jnw=hkEBYm2n6;Ww>)WDEeqjjoov;fX!g`?270v`->+S(v0W&|7hB6
zq4C<0OVLD$bwO8;n{xH{H_O&+ae1wAi09i!v-w5F=AX*lHV3@6a5}EEv$guh8MC-V
z-Qtx?LSB0~aY%!DPeMXM6;GG8iadFmCF{CkMT<>Xp>%cRA(?F#`|oGUdPXz|uzgmr
zFP<3kuU|1mV122IVhis?rU2LE<9(@rm%TS+Y0s2(UGYR@cE$967LSiQ|M5|%-P)(3
z(;;2=r!Qaf2=kf*9s7@5S3|O7y*Uz@moSJd;`KV2u3P-Gt9nP{{z7T(0;g-$B5Tvz
zWjETKV}A2kL^{$>=jER@r8<f&QztV8bcC%~*cSg|#`exdJ>52^1b-DQzqYYO^n>!G
z-!~jhj3W+4{5xLbb@IB^G=W22o{SnU+*bn53Wj~w`+M_T{LEuq?@~<Pv1G{lMhIHJ
z**P!0qJ>3o;z9e)1Z{m!MU55%%Seu>j@2ucOgUV0O79-S8;O(iU!K-^Q+UB@)`ldz
zl4pMV6q=iJ9=iVX6i@nLyV0gmTXt)oddmi;AO^0BE!|5BC;Z<qf9a14tsnQeiCj*J
zwNDH?$djb@`oseT`;T1z7a0HjA=^B|o5OhvNLNA-!>Sj%-|u_8@AtDJ#rR$MI*y{E
zGS8*!p8dBt&bMgBsn{A%3*{|+YB@0m%`*;$$2<`EUD@tGqencECrPh%W~=tTD0dO3
z2nkJwP!VC_!@E!4e?HM&?y6N+hMVS3naA0F8|J0d9hiNNCrPh-L(r~UE$>Q}Set(;
zSKBZnx#q0nw9m5VFLXZq@<6T1P&Qs^OP^-T28JMpRVQxWo_%lc?*}iQtSJ=<T;0WG
z)cKqz+VZH{r5nx~hAxIvH|}v_*t?}q<A|x{0~h&sOZdx!Jgk=gm?pd?otyik@+3JQ
zwWg0Pg370bITdHAurAmTbu}dMiAJQ1+HB<|n<jsLbC@-Lmq8ojnP+@q5BnTnuW;Hj
zQ(ciKg^zirGwV^6%`-38oMw|#?N4EP>29ISu|%Ko%RvW|a}`;#(Hsj6H5pouu3j=F
z#&5#;$WNBR(O*<29CVENaLmDk?N^a(zu{c}4^Cxig4a$8npYXM&hufMlFM~|^YoCi
z!Y1A~k9<E_^vX|UF>GM?^}suP&&wA3K%+N~9MVdx3ofkX>e5u~SK6fc#K!eWz%f_7
ziH?lVH58^goeMr-dB^a9v-lp)<NfoF7|b_F`luH3I^UV&?2bp?<!Tq_dVW2AO5=%5
z^~opVJu<2@<#%{!RW5np#}L=@&{cg8=kacXm=DLM_EiYBSvT&u6c{DY3Q9DyJb43x
z!q%1YT)h(Dta>ygc;%n{v4)}|fqsHh%T%uf`0`$zQaI6QchjxkT$)=?FQ4P2rLpMD
zJ0a1SMK{i!P`$KrgZ47#Uha1iA69T4<n*7Dz2~FCgbA|*zpUXrxLJ*7{;YLp`--&=
zR{cM#>*?#uoBC8V?5}x(<s8m5k%K*11zWm`xZVWq$e8Z7@NOlS=kbj4uAtpEr!=2T
ziWPHB3Cb(yY?pGk;W)NdO(5N-V9mz^g5PiL57eLY;Rq-HoUA<s$7b_cFqW09C|p-N
zhrQ4A-HpV4*>4t${_J17>Y7!<2G1adS&pHps_fr#((m+c&yqdr^y7Nn->Ag5;Zi5!
zR*I==Teq{z)iRayXIgHGIr}$u+LgMeGtB#@O4=mtxhB}sJCP|M_4l`T5C7b}Y++^j
z@bT>{-RZyQT9%54hnF`wU48lPjEC>SRjVd#(6bG(+;6Bo_fU7G%a<36PyOuww`u;P
zN8Tl`Z;H?FTlQaaib(9EFCSSJvGW@L+{vh=b;`0PLA|-XH}vTrhL6>CN>v{WWMt?1
z)a50ISv`H4x@6g$1=Z{SsoC2f=v4kF(PX{y(`Qx>%Ssl1{rEr3&LNine-@u)XlW}q
z{kijXT|EOEk8Edi^UL^en~g7N=xHtSE-y{H_*`=H$+IT|-hN;H;*#sRIaXft84Xv>
zv48qRP)}krC-3`fZ(f)9`u1vF7h7Z*#IWkjgXi9%p{k0Eihq8*HD49;_+h)8iqR%@
zf7`!Xw4T?$y}EzW{CI~uuh*|G`uATa{#@VN+dmVIa)q9=uZhs%<mBA5=fn9sMyXvV
z&)5I>kXUE^Snq1xzR1YPFE6fzZvD*6@}u-g_f%~T9v+jQJO6L4vGlk5Xwl5h`(X9@
z>$Cp+VKDcdb!2hB?Xpwn#S_l${ce=>#N*k$`u$qZ>kA)pGyHk_G~B1|-LCuc4f)sB
z9Jzh__LJ)s=`U}~*wxG^|NpmM&EEWgc>J1Ym;LPm-+oX3zpvKj&xPhye|yjF{2q60
z&CjOa&+pV;y`E_<E*`p0-z9hnL&(g%dpDKN*gIEt-n+b2F^}`}_cU(aygBQ6{i~De
zE7z?Hd;4ee`@QYf^~LR3&$n+6KPI+w*NV^iCMg#jw*C3BIP2$KtM=kAF9NTg<M$Gj
zzGx}K&VKoQ;hRTmwrG_V6a>7j{_*9q|BD+NmF2YN{$IQOU+e7Iv$KBw|FhhlaYfNT
zCG+dQ{(mnh4t*-cZ})*=>C&aE{{FsWSZgJGyg&TypX>bHPjBb%4}JSb)=Hy3{G4Ck
zs(-TF7o~z2q8cAONC-Xu{{4Et?NPGw^71t`H6eT3X3d#9_vN*<v$LL;7ZfOHX?bn^
z%<SUkwyLUbYis*z>)X~UE_2u2w_;>uTs1E~ci+BOd9Kf2zU*ASyy~%gY)ni?#{}7s
zmfVeZGsB%Y6k7z$yrLLFuk9|+4_g=0xqJ8SYk@goF)=cgm6b8&cT1z(H+l-I`=vZR
zHFeeYknUwafBe``^wf)?Qufk`$Nl!_wq#y@aX)^pr;gK>*1Ma#|HpoQB)qw>)a>sY
zd&L$3Cys^ks;N)^Je@D^CB8ubWZ&9}OaUNk4;=#y0SY*ABqoEpcN~f>8w`UOxImh2
zNJO%^rGl<yzIRW~eEYH0`@=&*CQO;qaxh_ns!>Q-V4!1QVBq4%^XAQ4^`=fyZ+F2%
zrrBn>N@{9uS6Mf^CNEvObjq}8W>)XszU`emcP?9JPW#1-BiFBQKY4xnpFcIAQLvkv
zm+PEWHc{4X(9+V@e*A29e%j4VslD%R?<`htY;5$IZ#Q?v3XNqxGcTnyD)~JAeBS=}
z_3PU&UY}=My`?Yh>c0=|_79#vKR(B@_{F`w)_beIF50sv=5>VG<EPW(^FDpIv$v0b
zoe`$1s@nSDL&3Q@mX}}b3y-fAZ9aJ5%uM5tpFcl7YkuFP-a&B!Q-CSxBKCj({^i`>
zw)W)j^z-x1HnDPB)c!J=IdkTcrAs%KybLm4zD4)$uF}OzmMl4V{p<Dk^`$zir_P;w
zc6R>0lbg@mc}GS{y7$XHeR6WL&G$RSQSO^Hx8Eu9UVOiL>-N0OskOhqEp_jgn=)mJ
z$u50E!-?T>m95R}{6%kW7=C+q_jD60w?*Bb9c-ShYbP@WsIK4hiEHJ`l|6E{yDrv#
z{P=N>WpNw3e2oA@czF1`z2D>Z{dmM(e0+;$Sy|bR9Xm{ZOv*F(y659D=^M9iZ?5>5
z#IR`5q8FE!^REtHf6ZcM?#Aug^S@N<U)h{|obTK`+uKiSSBI}p`|{$Vi@Q7Xh5hyQ
zNy*8Po6~wNmAM#CNH|>Gv2*9cXV2W)`Fj6%o}XjsoRE;veD>__vbVS1bhjDw-nkP4
z+9M4*?98UZKv>;x3R8gV@jltZhYv44xN%+V?oE}S(|Uz&E=xY%_wi2g`G>DxpI#BT
zxTCZ4qSd6(&)>e~mBoCVX`KGz-rnlw<WINsw<xhDST9+&Y*XUlwqLhFr)@qtG4Xm$
zTv=J!V*iKp=FN-QQE>2yWbWDP@%6rGX=#7oR=?ZHZf<T4+NLdAeg|}alcuI7C;)us
zSWFCE9p)*xV$z&BbKK+`_UzfCp{;#cW8&MFmzVRiva;T|d9(1v1w}Evm=l}N+nx5-
z-@ByLWcHM~bA25g9Ga8o&6~Gm`SR>39yg3M8Ez{Y8&3{h9d`BpKG0^+5QbmBewj&e
z#K*++OrJjer17m;@Av<or|jN$<^I0U=d25hi<7^+xX8Qf@$<8@-T(jlTlsWqct=mq
z6{S^IKY#qVaMh|+2RA-?lq4f7YwDF!opyHC(KV5qU*)fl+S+AV{OrS@&*#l=S}R^r
zUH{j~|B2`V*>$_$S#8U^d+XKn*4EZU6Ddu7{o^N3ayEQ^e*Scjf!c*johEy$zaP7I
zZ{C?RKAH@nLV|(^`|bbTco315m9;o8G12bg#fwv>O$!PLXqZ2L{<Xq?`}h9lY&GY9
zVDT@qS5{i-zaQV^(<gdOg3ic@s3!BBx@x82XLj^jjG5o=<Wpi7pCxp=WS;VMI>}Qs
zVanlvpnodQj3&*!??2P_&!T7le%s#vRJ%X#{2aUG%eTM(Y_rj?v~;VUzJ77t?!9|M
zot>K(x^9q^Z<KiO`DaK>%$l!XOFe_kW{2vC1sh11?0NIq%F61LWp7k;bg-l2!Q-cI
z{P@?_-v0I1uT@Kzs(N0!e0j2;pWl^x_wp)c+Vb)76|D;o4-X9vcK#!I>FU*`Z{OzH
z+Sz&i`X-_|(WBsfyWkv#e+m;lTz>!lZDnhF_3z)k-@bh_F)~uxe_wz4>7^Mas~Q^_
z*REOf;@LB|mnBi$+}z93>!XsBlfBd?XXWICs7(%3nt0*PojIpYo$~Sjy(KF<`|7o8
z%l7TFYdxH3Yh!cbZJD-I@2q)gy#X3a7A;b`dj0zAckle3KY!kJG-+9SZI-RAt$cqa
zJ3D)5M8t}#S3`H+&D*+d+p5Kjo$coP`}+ENsR(hkI@QczR<8T?_k8`P`aj=R*A@QH
zsXD#9sI2VU$MAc*ckQwY4Gpc0QJ?H7D<`*V&z_h@2ZiUW6KdjT`nY|phzSo5*V54m
zDK6e@BiH{jGAtr4?%K6$)Aq!zZ)<C-xPQ{|Wl7Y>iWqZq^HposOu7F)+|{-9W#s%@
z@7}H3bTj8%e%=1~%F6q4JNE9~t0~w2`q3k&xb@+>y1Hs<hm!u+{#^BO|9@2mMh1qQ
zk8%xrm^m025+s=f7#I#1u_!RO+t}M{PxYEPkC8!uk>h~k<jIpi{j6D*&cNWpz{J21
z(aylaz_5Xbk>kLOix&g0Uc06>(`VK^CWf$w_Kge%N-})eb#-yGXV3mrwRhQbhK5iJ
zMwSOVIy*Vfo;#OSTs)cInc)C~9|NO>mQbgLP-jMZdixJ%24|3}8LwYw`}+F6eEQV&
z`Sa%>&0E33j~*q>oi{HlEzRxk-@jU#nt=uqCbrxRYn&OF3Vbp%S88c%o7&l}3(;D7
z?_OMPPL75E$BcPw3}Fui4H%S{EnhCm)q3Ub-L;P&CtogRIG{C$fvLcyzJ9-zwYB}a
z&!0YR*|B5A-@mmxWA1b@9PqqT%4l)u@y8R7KR)?0ZT|f8kK-8(8r%;sFfdG01O=In
zGdL95V4;8#b_@-v91aW&45tMesH<VRO6tBE)4j|L3=H-+sz2{kdAWXP>f&Su28IW7
b{xcdgSM;rJ{QQoAfq}u()z4*}Q$iB}O4a_J

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_dn.svg b/doc/sf_and_dist/graphs/jacobi_dn.svg
new file mode 100644
index 000000000..3f1351d80
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_dn.svg
@@ -0,0 +1,81 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="85.2" y="59" width="366.8" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="84.2" y="58" width="368.8" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="265" y1="58" x2="265" y2="341"/><line x1="84.2" y1="58" x2="84.2" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="84.2" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M82.2,334.1 L84.2,334.1 M82.2,327.2 L84.2,327.2 M82.2,320.2 L84.2,320.2 M82.2,306.3 L84.2,306.3 M82.2,299.4 L84.2,299.4 M82.2,292.5 L84.2,292.5 M82.2,278.6 L84.2,278.6 M82.2,271.7 L84.2,271.7 M82.2,264.7 L84.2,264.7 M82.2,250.8 L84.2,250.8 M82.2,243.9 L84.2,243.9 M82.2,237 L84.2,237 M82.2,223.1 L84.2,223.1 M82.2,216.2 L84.2,216.2 M82.2,209.2 L84.2,209.2 M82.2,195.4 L84.2,195.4 M82.2,188.4 L84.2,188.4 M82.2,181.5 L84.2,181.5 M82.2,167.6 L84.2,167.6 M82.2,160.7 L84.2,160.7 M82.2,153.7 L84.2,153.7 M82.2,139.9 L84.2,139.9 M82.2,132.9 L84.2,132.9 M82.2,126 L84.2,126 M82.2,112.1 L84.2,112.1 M82.2,105.2 L84.2,105.2 M82.2,98.23 L84.2,98.23 M82.2,84.36 L84.2,84.36 M82.2,77.42 L84.2,77.42 M82.2,70.49 L84.2,70.49 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M287.6,341 L287.6,343 M310.2,341 L310.2,343 M332.8,341 L332.8,343 M377.9,341 L377.9,343 M400.5,341 L400.5,343 M423.1,341 L423.1,343 M242.4,341 L242.4,343 M219.8,341 L219.8,343 M197.2,341 L197.2,343 M152,341 L152,343 M129.4,341 L129.4,343 M106.8,341 L106.8,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M79.2,313.3 L84.2,313.3 M79.2,285.5 L84.2,285.5 M79.2,257.8 L84.2,257.8 M79.2,230 L84.2,230 M79.2,202.3 L84.2,202.3 M79.2,174.5 L84.2,174.5 M79.2,146.8 L84.2,146.8 M79.2,119 L84.2,119 M79.2,91.3 L84.2,91.3 M79.2,63.55 L84.2,63.55 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M265,341 L265,346 M355.3,341 L355.3,346 M445.7,341 L445.7,346 M265,341 L265,346 M174.6,341 L174.6,346 M84.2,341 L84.2,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="265" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="355.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="445.7" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="265" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="174.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="84.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="73.2" y="315.7" text-anchor="end" font-size="12" font-family="Verdana">0.1</text>
+<text x="73.2" y="287.9" text-anchor="end" font-size="12" font-family="Verdana">0.2</text>
+<text x="73.2" y="260.2" text-anchor="end" font-size="12" font-family="Verdana">0.3</text>
+<text x="73.2" y="232.4" text-anchor="end" font-size="12" font-family="Verdana">0.4</text>
+<text x="73.2" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="73.2" y="176.9" text-anchor="end" font-size="12" font-family="Verdana">0.6</text>
+<text x="73.2" y="149.2" text-anchor="end" font-size="12" font-family="Verdana">0.7</text>
+<text x="73.2" y="121.4" text-anchor="end" font-size="12" font-family="Verdana">0.8</text>
+<text x="73.2" y="93.7" text-anchor="end" font-size="12" font-family="Verdana">0.9</text>
+<text x="73.2" y="65.95" text-anchor="end" font-size="12" font-family="Verdana">1</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dn(k, phi)</text></g>
+<g id="xLabel">
+<text x="268.6" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,63.55 L86.01,63.55 L87.82,63.55 L89.62,63.55 L91.43,63.55 L93.24,63.55 L95.05,63.55 L96.85,63.55 L98.66,63.55 L100.5,63.55 L102.3,63.55 L104.1,63.55 L105.9,63.55 L107.7,63.55 L109.5,63.55 L111.3,63.55 L113.1,63.55 L114.9,63.55 L116.7,63.55 L118.5,63.55 L120.4,63.55 L122.2,63.55 L124,63.55 L125.8,63.55 L127.6,63.55 L129.4,63.55 L131.2,63.55 L133,63.55 L134.8,63.55 L136.6,63.55 L138.4,63.55 L140.2,63.55 L142,63.55 L143.9,63.55 L145.7,63.55 L147.5,63.55 L149.3,63.55 L151.1,63.55 L152.9,63.55 L154.7,63.55 L156.5,63.55 L158.3,63.55 L160.1,63.55 L161.9,63.55 L163.7,63.55 L165.5,63.55 L167.4,63.55 L169.2,63.55 L171,63.55 L172.8,63.55 L174.6,63.55 L176.4,63.55 L178.2,63.55 L180,63.55 L181.8,63.55 L183.6,63.55 L185.4,63.55 L187.2,63.55 L189,63.55 L190.9,63.55 L192.7,63.55 L194.5,63.55 L196.3,63.55 L198.1,63.55 L199.9,63.55 L201.7,63.55 L203.5,63.55 L205.3,63.55 L207.1,63.55 L208.9,63.55 L210.7,63.55 L212.5,63.55 L214.4,63.55 L216.2,63.55 L218,63.55 L219.8,63.55 L221.6,63.55 L223.4,63.55 L225.2,63.55 L227,63.55 L228.8,63.55 L230.6,63.55 L232.4,63.55 L234.2,63.55 L236,63.55 L237.8,63.55 L239.7,63.55 L241.5,63.55 L243.3,63.55 L245.1,63.55 L246.9,63.55 L248.7,63.55 L250.5,63.55 L252.3,63.55 L254.1,63.55 L255.9,63.55 L257.7,63.55 L259.5,63.55 L261.3,63.55 L263.2,63.55 L265,63.55 L266.8,63.55 L268.6,63.55 L270.4,63.55 L272.2,63.55 L274,63.55 L275.8,63.55 L277.6,63.55 L279.4,63.55 L281.2,63.55 L283,63.55 L284.8,63.55 L286.7,63.55 L288.5,63.55 L290.3,63.55 L292.1,63.55 L293.9,63.55 L295.7,63.55 L297.5,63.55 L299.3,63.55 L301.1,63.55 L302.9,63.55 L304.7,63.55 L306.5,63.55 L308.3,63.55 L310.2,63.55 L312,63.55 L313.8,63.55 L315.6,63.55 L317.4,63.55 L319.2,63.55 L321,63.55 L322.8,63.55 L324.6,63.55 L326.4,63.55 L328.2,63.55 L330,63.55 L331.8,63.55 L333.7,63.55 L335.5,63.55 L337.3,63.55 L339.1,63.55 L340.9,63.55 L342.7,63.55 L344.5,63.55 L346.3,63.55 L348.1,63.55 L349.9,63.55 L351.7,63.55 L353.5,63.55 L355.3,63.55 L357.2,63.55 L359,63.55 L360.8,63.55 L362.6,63.55 L364.4,63.55 L366.2,63.55 L368,63.55 L369.8,63.55 L371.6,63.55 L373.4,63.55 L375.2,63.55 L377,63.55 L378.8,63.55 L380.7,63.55 L382.5,63.55 L384.3,63.55 L386.1,63.55 L387.9,63.55 L389.7,63.55 L391.5,63.55 L393.3,63.55 L395.1,63.55 L396.9,63.55 L398.7,63.55 L400.5,63.55 L402.3,63.55 L404.2,63.55 L406,63.55 L407.8,63.55 L409.6,63.55 L411.4,63.55 L413.2,63.55 L415,63.55 L416.8,63.55 L418.6,63.55 L420.4,63.55 L422.2,63.55 L424,63.55 L425.8,63.55 L427.7,63.55 L429.5,63.55 L431.3,63.55 L433.1,63.55 L434.9,63.55 L436.7,63.55 L438.5,63.55 L440.3,63.55 L442.1,63.55 L443.9,63.55 L445.7,63.55 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M84.2,64 L86.01,65.12 L87.82,66.86 L89.62,69.16 L91.43,71.92 L93.24,75.02 L95.05,78.37 L96.85,81.82 L98.66,85.26 L100.5,88.58 L102.3,91.65 L104.1,94.39 L105.9,96.71 L107.7,98.55 L109.5,99.85 L111.3,100.6 L113.1,100.7 L114.9,100.2 L116.7,99.17 L118.5,97.56 L120.4,95.43 L122.2,92.86 L124,89.92 L125.8,86.69 L127.6,83.29 L129.4,79.83 L131.2,76.42 L133,73.2 L134.8,70.28 L136.6,67.78 L138.4,65.79 L140.2,64.4 L142,63.66 L143.9,63.61 L145.7,64.25 L147.5,65.55 L149.3,67.46 L151.1,69.9 L152.9,72.77 L154.7,75.96 L156.5,79.35 L158.3,82.81 L160.1,86.23 L161.9,89.48 L163.7,92.47 L165.5,95.1 L167.4,97.29 L169.2,98.98 L171,100.1 L172.8,100.7 L174.6,100.6 L176.4,99.99 L178.2,98.77 L180,97 L181.8,94.74 L183.6,92.06 L185.4,89.02 L187.2,85.74 L189,82.31 L190.9,78.85 L192.7,75.48 L194.5,72.33 L196.3,69.52 L198.1,67.15 L199.9,65.33 L201.7,64.12 L203.5,63.58 L205.3,63.73 L207.1,64.56 L208.9,66.04 L210.7,68.11 L212.5,70.68 L214.4,73.65 L216.2,76.91 L218,80.33 L219.8,83.79 L221.6,87.17 L223.4,90.36 L225.2,93.26 L227,95.77 L228.8,97.82 L230.6,99.36 L232.4,100.3 L234.2,100.7 L236,100.5 L237.8,99.7 L239.7,98.32 L241.5,96.41 L243.3,94.02 L245.1,91.22 L246.9,88.11 L248.7,84.77 L250.5,81.32 L252.3,77.87 L254.1,74.56 L255.9,71.49 L257.7,68.79 L259.5,66.57 L261.3,64.92 L263.2,63.89 L265,63.55 L266.8,63.89 L268.6,64.92 L270.4,66.57 L272.2,68.79 L274,71.49 L275.8,74.56 L277.6,77.87 L279.4,81.32 L281.2,84.77 L283,88.11 L284.8,91.22 L286.7,94.02 L288.5,96.41 L290.3,98.32 L292.1,99.7 L293.9,100.5 L295.7,100.7 L297.5,100.3 L299.3,99.36 L301.1,97.82 L302.9,95.77 L304.7,93.26 L306.5,90.36 L308.3,87.17 L310.2,83.79 L312,80.33 L313.8,76.91 L315.6,73.65 L317.4,70.68 L319.2,68.11 L321,66.04 L322.8,64.56 L324.6,63.73 L326.4,63.58 L328.2,64.12 L330,65.33 L331.8,67.15 L333.7,69.52 L335.5,72.33 L337.3,75.48 L339.1,78.85 L340.9,82.31 L342.7,85.74 L344.5,89.02 L346.3,92.06 L348.1,94.74 L349.9,97 L351.7,98.77 L353.5,99.99 L355.3,100.6 L357.2,100.7 L359,100.1 L360.8,98.98 L362.6,97.29 L364.4,95.1 L366.2,92.47 L368,89.48 L369.8,86.23 L371.6,82.81 L373.4,79.35 L375.2,75.96 L377,72.77 L378.8,69.9 L380.7,67.46 L382.5,65.55 L384.3,64.25 L386.1,63.61 L387.9,63.66 L389.7,64.4 L391.5,65.79 L393.3,67.78 L395.1,70.28 L396.9,73.2 L398.7,76.42 L400.5,79.83 L402.3,83.29 L404.2,86.69 L406,89.92 L407.8,92.86 L409.6,95.43 L411.4,97.56 L413.2,99.17 L415,100.2 L416.8,100.7 L418.6,100.6 L420.4,99.85 L422.2,98.55 L424,96.71 L425.8,94.39 L427.7,91.65 L429.5,88.58 L431.3,85.26 L433.1,81.82 L434.9,78.37 L436.7,75.02 L438.5,71.92 L440.3,69.16 L442.1,66.86 L443.9,65.12 L445.7,64 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M84.2,147.5 L86.01,151.4 L87.82,154.4 L89.62,156.4 L91.43,157.4 L93.24,157.3 L95.05,156.3 L96.85,154.2 L98.66,151.1 L100.5,147 L102.3,142.1 L104.1,136.4 L105.9,129.9 L107.7,122.9 L109.5,115.4 L111.3,107.7 L113.1,99.88 L114.9,92.27 L116.7,85.08 L118.5,78.57 L120.4,72.98 L122.2,68.54 L124,65.43 L125.8,63.79 L127.6,63.7 L129.4,65.15 L131.2,68.09 L133,72.38 L134.8,77.84 L136.6,84.25 L138.4,91.37 L140.2,98.94 L142,106.7 L143.9,114.5 L145.7,122 L147.5,129.1 L149.3,135.6 L151.1,141.5 L152.9,146.5 L154.7,150.6 L156.5,153.8 L158.3,156.1 L160.1,157.3 L161.9,157.4 L163.7,156.6 L165.5,154.7 L167.4,151.8 L169.2,148 L171,143.3 L172.8,137.7 L174.6,131.4 L176.4,124.5 L178.2,117.1 L180,109.4 L181.8,101.6 L183.6,93.91 L185.4,86.61 L187.2,79.93 L189,74.12 L190.9,69.41 L192.7,65.99 L194.5,64.02 L196.3,63.59 L198.1,64.7 L199.9,67.32 L201.7,71.33 L203.5,76.55 L205.3,82.78 L207.1,89.76 L208.9,97.25 L210.7,105 L212.5,112.8 L214.4,120.4 L216.2,127.6 L218,134.2 L219.8,140.2 L221.6,145.5 L223.4,149.8 L225.2,153.2 L227,155.7 L228.8,157.1 L230.6,157.5 L232.4,156.9 L234.2,155.2 L236,152.5 L237.8,148.9 L239.7,144.4 L241.5,139 L243.3,132.8 L245.1,126 L246.9,118.7 L248.7,111.1 L250.5,103.3 L252.3,95.57 L254.1,88.17 L255.9,81.33 L257.7,75.31 L259.5,70.34 L261.3,66.62 L263.2,64.33 L265,63.55 L266.8,64.33 L268.6,66.62 L270.4,70.34 L272.2,75.31 L274,81.33 L275.8,88.17 L277.6,95.57 L279.4,103.3 L281.2,111.1 L283,118.7 L284.8,126 L286.7,132.8 L288.5,139 L290.3,144.4 L292.1,148.9 L293.9,152.5 L295.7,155.2 L297.5,156.9 L299.3,157.5 L301.1,157.1 L302.9,155.7 L304.7,153.2 L306.5,149.8 L308.3,145.5 L310.2,140.2 L312,134.2 L313.8,127.6 L315.6,120.4 L317.4,112.8 L319.2,105 L321,97.25 L322.8,89.76 L324.6,82.78 L326.4,76.55 L328.2,71.33 L330,67.32 L331.8,64.7 L333.7,63.59 L335.5,64.02 L337.3,65.99 L339.1,69.41 L340.9,74.12 L342.7,79.93 L344.5,86.61 L346.3,93.91 L348.1,101.6 L349.9,109.4 L351.7,117.1 L353.5,124.5 L355.3,131.4 L357.2,137.7 L359,143.3 L360.8,148 L362.6,151.8 L364.4,154.7 L366.2,156.6 L368,157.4 L369.8,157.3 L371.6,156.1 L373.4,153.8 L375.2,150.6 L377,146.5 L378.8,141.5 L380.7,135.6 L382.5,129.1 L384.3,122 L386.1,114.5 L387.9,106.7 L389.7,98.94 L391.5,91.37 L393.3,84.25 L395.1,77.84 L396.9,72.38 L398.7,68.09 L400.5,65.15 L402.3,63.7 L404.2,63.79 L406,65.43 L407.8,68.54 L409.6,72.98 L411.4,78.57 L413.2,85.08 L415,92.27 L416.8,99.88 L418.6,107.7 L420.4,115.4 L422.2,122.9 L424,129.9 L425.8,136.4 L427.7,142.1 L429.5,147 L431.3,151.1 L433.1,154.2 L434.9,156.3 L436.7,157.3 L438.5,157.4 L440.3,156.4 L442.1,154.4 L443.9,151.4 L445.7,147.5 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M84.2,78.96 L86.01,87.93 L87.82,98.33 L89.62,109.8 L91.43,121.9 L93.24,134.4 L95.05,146.9 L96.85,159.1 L98.66,171 L100.5,182.2 L102.3,192.8 L104.1,202.5 L105.9,211.5 L107.7,219.6 L109.5,226.8 L111.3,233.1 L113.1,238.6 L114.9,243.3 L116.7,247.1 L118.5,250.1 L120.4,252.3 L122.2,253.7 L124,254.3 L125.8,254.2 L127.6,253.3 L129.4,251.5 L131.2,249 L133,245.7 L134.8,241.5 L136.6,236.5 L138.4,230.7 L140.2,224 L142,216.4 L143.9,208 L145.7,198.7 L147.5,188.6 L149.3,177.8 L151.1,166.3 L152.9,154.2 L154.7,141.9 L156.5,129.4 L158.3,117 L160.1,105.1 L161.9,94.02 L163.7,84.14 L165.5,75.85 L167.4,69.49 L169.2,65.34 L171,63.6 L172.8,64.35 L174.6,67.55 L176.4,73.06 L178.2,80.62 L180,89.91 L181.8,100.5 L183.6,112.2 L185.4,124.4 L187.2,136.9 L189,149.3 L190.9,161.5 L192.7,173.3 L194.5,184.4 L196.3,194.8 L198.1,204.4 L199.9,213.1 L201.7,221.1 L203.5,228.1 L205.3,234.3 L207.1,239.6 L208.9,244.1 L210.7,247.8 L212.5,250.6 L214.4,252.7 L216.2,253.9 L218,254.4 L219.8,254.1 L221.6,253 L223.4,251.1 L225.2,248.4 L227,244.9 L228.8,240.6 L230.6,235.4 L232.4,229.4 L234.2,222.5 L236,214.8 L237.8,206.2 L239.7,196.8 L241.5,186.5 L243.3,175.5 L245.1,163.9 L246.9,151.8 L248.7,139.4 L250.5,126.9 L252.3,114.6 L254.1,102.8 L255.9,91.93 L257.7,82.35 L259.5,74.42 L261.3,68.48 L263.2,64.8 L265,63.55 L266.8,64.8 L268.6,68.48 L270.4,74.42 L272.2,82.35 L274,91.93 L275.8,102.8 L277.6,114.6 L279.4,126.9 L281.2,139.4 L283,151.8 L284.8,163.9 L286.7,175.5 L288.5,186.5 L290.3,196.8 L292.1,206.2 L293.9,214.8 L295.7,222.5 L297.5,229.4 L299.3,235.4 L301.1,240.6 L302.9,244.9 L304.7,248.4 L306.5,251.1 L308.3,253 L310.2,254.1 L312,254.4 L313.8,253.9 L315.6,252.7 L317.4,250.6 L319.2,247.8 L321,244.1 L322.8,239.6 L324.6,234.3 L326.4,228.1 L328.2,221.1 L330,213.1 L331.8,204.4 L333.7,194.8 L335.5,184.4 L337.3,173.3 L339.1,161.5 L340.9,149.3 L342.7,136.9 L344.5,124.4 L346.3,112.2 L348.1,100.5 L349.9,89.91 L351.7,80.62 L353.5,73.06 L355.3,67.55 L357.2,64.35 L359,63.6 L360.8,65.34 L362.6,69.49 L364.4,75.85 L366.2,84.14 L368,94.02 L369.8,105.1 L371.6,117 L373.4,129.4 L375.2,141.9 L377,154.2 L378.8,166.3 L380.7,177.8 L382.5,188.6 L384.3,198.7 L386.1,208 L387.9,216.4 L389.7,224 L391.5,230.7 L393.3,236.5 L395.1,241.5 L396.9,245.7 L398.7,249 L400.5,251.5 L402.3,253.3 L404.2,254.2 L406,254.3 L407.8,253.7 L409.6,252.3 L411.4,250.1 L413.2,247.1 L415,243.3 L416.8,238.6 L418.6,233.1 L420.4,226.8 L422.2,219.6 L424,211.5 L425.8,202.5 L427.7,192.8 L429.5,182.2 L431.3,171 L433.1,159.1 L434.9,146.9 L436.7,134.4 L438.5,121.9 L440.3,109.8 L442.1,98.33 L443.9,87.93 L445.7,78.96 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M84.2,341 L86.01,341 L87.82,341 L89.62,341 L91.43,341 L93.24,341 L95.05,341 L96.85,341 L98.66,341 L100.5,341 L102.3,341 L104.1,340.9 L105.9,340.9 L107.7,340.9 L109.5,340.9 L111.3,340.9 L113.1,340.9 L114.9,340.9 L116.7,340.9 L118.5,340.9 L120.4,340.8 L122.2,340.8 L124,340.8 L125.8,340.8 L127.6,340.7 L129.4,340.7 L131.2,340.7 L133,340.7 L134.8,340.6 L136.6,340.6 L138.4,340.5 L140.2,340.5 L142,340.4 L143.9,340.3 L145.7,340.3 L147.5,340.2 L149.3,340.1 L151.1,340 L152.9,339.9 L154.7,339.8 L156.5,339.6 L158.3,339.5 L160.1,339.3 L161.9,339.2 L163.7,339 L165.5,338.8 L167.4,338.5 L169.2,338.3 L171,338 L172.8,337.6 L174.6,337.3 L176.4,336.9 L178.2,336.5 L180,336 L181.8,335.4 L183.6,334.9 L185.4,334.2 L187.2,333.5 L189,332.7 L190.9,331.8 L192.7,330.9 L194.5,329.8 L196.3,328.6 L198.1,327.3 L199.9,325.9 L201.7,324.3 L203.5,322.5 L205.3,320.6 L207.1,318.4 L208.9,316.1 L210.7,313.5 L212.5,310.6 L214.4,307.4 L216.2,303.9 L218,300 L219.8,295.8 L221.6,291.1 L223.4,285.9 L225.2,280.3 L227,274.1 L228.8,267.3 L230.6,259.8 L232.4,251.7 L234.2,242.9 L236,233.4 L237.8,223.1 L239.7,212 L241.5,200.2 L243.3,187.8 L245.1,174.7 L246.9,161.2 L248.7,147.4 L250.5,133.6 L252.3,120 L254.1,107 L255.9,94.95 L257.7,84.36 L259.5,75.58 L261.3,69.01 L263.2,64.93 L265,63.55 L266.8,64.93 L268.6,69.01 L270.4,75.58 L272.2,84.36 L274,94.95 L275.8,107 L277.6,120 L279.4,133.6 L281.2,147.4 L283,161.2 L284.8,174.7 L286.7,187.8 L288.5,200.2 L290.3,212 L292.1,223.1 L293.9,233.4 L295.7,242.9 L297.5,251.7 L299.3,259.8 L301.1,267.3 L302.9,274.1 L304.7,280.3 L306.5,285.9 L308.3,291.1 L310.2,295.8 L312,300 L313.8,303.9 L315.6,307.4 L317.4,310.6 L319.2,313.5 L321,316.1 L322.8,318.4 L324.6,320.6 L326.4,322.5 L328.2,324.3 L330,325.9 L331.8,327.3 L333.7,328.6 L335.5,329.8 L337.3,330.9 L339.1,331.8 L340.9,332.7 L342.7,333.5 L344.5,334.2 L346.3,334.9 L348.1,335.4 L349.9,336 L351.7,336.5 L353.5,336.9 L355.3,337.3 L357.2,337.6 L359,338 L360.8,338.3 L362.6,338.5 L364.4,338.8 L366.2,339 L368,339.2 L369.8,339.3 L371.6,339.5 L373.4,339.6 L375.2,339.8 L377,339.9 L378.8,340 L380.7,340.1 L382.5,340.2 L384.3,340.3 L386.1,340.3 L387.9,340.4 L389.7,340.5 L391.5,340.5 L393.3,340.6 L395.1,340.6 L396.9,340.7 L398.7,340.7 L400.5,340.7 L402.3,340.7 L404.2,340.8 L406,340.8 L407.8,340.8 L409.6,340.8 L411.4,340.9 L413.2,340.9 L415,340.9 L416.8,340.9 L418.6,340.9 L420.4,340.9 L422.2,340.9 L424,340.9 L425.8,340.9 L427.7,341 L429.5,341 L431.3,341 L433.1,341 L434.9,341 L436.7,341 L438.5,341 L440.3,341 L442.1,341 L443.9,341 L445.7,341 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic dn</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_ds.png b/doc/sf_and_dist/graphs/jacobi_ds.png
new file mode 100644
index 0000000000000000000000000000000000000000..9aaf64d6611b3ef03fb41ca0035ba60d658d7841
GIT binary patch
literal 36695
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO+|JXmA=Q+c0xKD?<qod)`x`vLfhx?v~U9a_aHqKAo
zezeQPd#~oS%<V-hv$Y~K)0U<!OUm1sGHX%8j)h9U_Zb@$)YbneUMFnLGpF(Ao_PJZ
z_14dA&KK`%-n&kIe(}8L9@Ey`(`o4F=;+{SGi1<-wBTK)R<to&QAtT@kz2?bt%I|A
z<L!AGmZ=rZFk}!C6cm(XS$Tt1Ku}OH@NyD^ijtC&kpWMGi;Ig3TN~qqj*gBK2Mi$U
zB-k93l$4a14>NeUxVWSwNHBDQY~f*65EK-g*qBIH%_{<He>`lD*j={vMrugr@jlsz
zy;Y`{E?wHv_y4*5|AVitt_}<eQVL3aWL^A>Cv1IO@8<OLU9nt(FK2AL!731VcGKp~
zhDk>{xQ^TZd?Nhg_wVk2z_+^5+jy2PU0U&W>-DU=>34P%?kIZ7b+7h&?3sDCyTfXQ
zgoHj^3HHCb>g_`3_JrhQ<_8boe>l|2En!<_A|oSXk{h-rqH)U>6P>6n97Q{27z#c=
z^W~AX5@8S!6=f|h{v1`m{M4V1$K^G2bX*b=6nuPrwdcfd%aJU5bEC0SSUu_Pu2SAz
zVYMzUE(td`rABPc68-h%<>e>W)fXK*%;0f_XUg>H%9fUqpDi^tIaO6vPn<m~x^dO9
z$y27ZRDXYW_2uuCAzE|n>-UA_dV71n4h_%D)O>e$H~WK!^F5u<&NAiRxN&1gcenHH
zZMoWW&Yw7OU~l#J3G?RNdyp+CXxqm)VTI&|&6^M3-Cb@v|L>na1urkDe&otZxnKKT
zwyUe_!ILK;&-ZQHwrxl8bHA;*Yu2uP9Xfsbbn&F5B!&eCH`j07m~+!;&xb?YU)N3V
zSfRz!;G!E)S7#R#92^)H#wIR4-Kur!lP4)NX3o4SVHKh!ns;|s>$SDf*EJV#G&MwT
z&s!L}I&8z{&8xTc?%rL!_V{n>PM1YH_pZ(^+9_jaXSX$Lb=c~{&(C~!?B4CXFyPAT
zDnCEJty~9>9zE*e@890t&AsH(FZ)}u0RauSx94B~wd=s)<HDCNU3&2BS=h_m9HmSC
zF)U73nsnm#$(%cPZo`%>Ez6gy-`bwf&&|zU^5O#HZ1eneo8n_)WRCSpvsYJFTUc8k
zK6Z@FYpD>oxZagB6}Cc>lAZVVRv$ieh$(hgNn>v>uZ^wk#`5>~va-Fsy$>6ow_&!n
zw%(F|Uv6#GR;PYBTLD?w*oANZ{QSHyM62+}hljuZDoJ?;1`1B`Qnf03v!e9Rv0mu_
zt*H{$Wjc!%FE&g%!VwV_wJ3PG--b<_4sA$0JYm+XRhjj#ujy(`^}4gGl$+tg>TrFH
zsa|K#FMd3~_M7AsFV#bb4ryHpii_(jeSPiV@#E}bVqyiw#m!C&9sd9OyRr23HLKe7
zudlCP9KXMA!?ta1-{0L`7@~D?XYq5b`v0x1t)S!;6C0bDo!$NI?QQ3U0S9j1miC^e
z<LKw-H+P-Ci*LVigNyEor>Cb+oI16Yk(uql-Mg~So;}-9{$8$6#<J=8ylTFqM~_y#
zTsnQrFBzK(fywIrZgq8bOw7!NnU_>lR8=3|*;#yJOQx_07pvW$56%qy;{HA}3>dYh
zaxHf2b^8A9ZsGTLv46f?_OE!ga`}d$r(P{>ZDA|C*M=QFew;lrGV;U6kB;~E)e1^V
zc4~*OTi`$6Zb!vOr9FH0n7rM*dGo|clbEJ@UEQ&NgOv~qqo$^&=sd-c)mJ?{Jr8yY
zt6x~`&MzS;xv={CyA4~m9Fed8)2Qs;2R5VZt<;$_XH1Mc>;HUY2PN&7FISpYf6KV&
z>FCH96cjXJ{`~c&wo|=Y6A!mNd~$MfK}pGxV1HXyX=&-0T_v39=jR=Ld3m{E`nfq#
zXW8aim2xS&_qjMaGFp|r>A1JI+IeZv!$(KEEoy(2EZyJy^78V>$K~r?W}D?2q@R<q
zu&{Wre*eEiKR-Vg6ccNcG)`NPeSO{6pQ6Hn!ifwjS&sLr-`l>qvvczy-TTJr=M*$F
zINtC7zb}m8%=z=j|NQ(M7!c5qdwW~v+8v>*uY$t%)2B}i463TC5nD0@ySlqSKJK?q
zy0fEj);2>!Lk>Q^W4qt)>pnSIJ-gNNL1Ko4Nru3+b+M}>-vk5&HLVO@p7j3S-iXa<
zymtTp6wm#`_vzCogStOIvTnb*v5`3}EX-=>y~kZ$T^lMsCh5fP5}7t_8iSl(hNM-A
z#-c@wHsszm(}~$3kb7&(!H<uRKYaYS`NoZin%{4?Pt{{ud8%E$u4A&gzmkQ8#QpmJ
zwozNNmRgp7eHHrWb^QNTS1nRgQ$bGV;^NwnbyaK6*K5&H&*SU=e&ve(5woL!(f;2L
z<tbjOO3KPx^Zuu&r$2t&Z=W~mxpL=<Mo{f0BDR`EDa)>=ww9H_$;HKG?eCHo7aSQB
zRMge8`&wIDIT>1(&#PK>?BDHexxx$_i`{xxefhI0bTtculZQvgwZc{>#S<x;ynf%=
zRqD;4aN=o^<Jz$7zW<Nq{|hj1{QmZK_1SP?7Ds`+`}=emR$TSZ%38H7etq0t76zx3
zlqJ_H`1tsk7!=LT!;9A}Sm3~*aO399%&om$T|x{TwZFfu-LfrqcNr%`%e}qT*|POt
z(uKsu!!!50*V}nd*SosPabW<*v17*$^-7y(eciqC)I8g276zyJcC}iz|L;}5=VWLJ
zT^*L$_x9f2Xa)tFk4J=gcbN%xF5VEKsuQ_4@&S)RAot{%GdqRV{T>|Y6z=HkbgZhf
zx^(&S#0e7^7*3ozb;;(z{|wcSPfkwGmihkb>S~6Dhlkt4tLlDyc*w!adv(idUVnf8
z9Xod_+S$o@dU|Hu-Br5wci7Qex1^q*o4b0OZ)mr_)ae6_%#04%s^zt@`|D&|TU%dT
zT`j(6?_Oz>Yw`7eSs7*+rFyOX%_D8bQ?ye?-GAPZIhMr&LPAXS_4PAm%rIFYrj!*0
zssc{@`}^Cl_?gdH=O5?Joy)kqjCWVb%cehnYEshDvbNT5IdJ&!;l;-`=HJ=D$WTyR
zy!y+Z#UIK(KRau6_06M4O+S8A*i?LQP-nbw;>3z;+NHC*_U^S!F_HvTDp65fGkwC|
zZ+!JBJ#4Z&cfqYKnZd8^u3ftpvA@ptUe#;eocsG^Z*R|UkI`#izg~Y{{l7||*=D?M
zZf?BmdOM`V!x@FQ3V;d#P>H`as`u*ZaAkFM_Rh{ui}H6eb^m@o_e$^X>6QN{9k4d+
zy2Zc67lJ}>Z`x$E)-ZeZjvW#VQn|0iY6D_odM;fGiinIf)%e3$`rCN5Z!E*BJ*8(3
zwQ?8!{+0`>Z<yJ58ag{U&&{=NkKCNLFnW6)+uvU{i=H(xPFNwSrKQER;IH`i_51&E
zISPDuv-y0|$w{hPqn=#YS6j_+A;&ss_O||eEg#FjzrTMyD?GZeu+YHFtZn)7^tr!G
z)%)xA*Uz6h#Y2VR)wi&Te6m&<y*CB=#pW$pvgFFn^>gRS-m82r`{&#3{1a!+9PzjR
z%i{0v@8a(M_`$(uNFXpP1R4iNMXjow_x|J5#r^a4R*MMydv}rN?&DqM@A(*hd^)Ya
zdavAvg7sDmH@0SnFMTT~TYqJp*|+!i`|sR|`SRxG=7Yw`zusKrdcI(R!rI5%wryhw
zSRQ_FYyN$?w6wI2o}ME|yT!G0gKvl5wdGpE&L^|tOHJzkvo^nuAAj7_+iO_%Cc@_T
zo6QUj$;bPyzWU{&BFE;SWE&P1wrp#`f<1d=w8PiA<mKtb#KvyDH{;_AvG>z-qqn4$
ztc%~@_wn)Z$LH<;uQB+y$hG^yvuAC|$NL`6Ex&hhR_CcRXO3)2J^kUF^?L>eHJ=#`
z^K7dhowxsgWL4<uEysTTd_I3;<>$1Bh=>PYug9-1nEUC|CoXBP_<c2!-QxOe3~M4b
zF50$#l9X*#eo?9Yu8RKr)S#ds0a4MVp{JM6uj}%iZFcb3F}D1DKbM95c0d2IwY@#N
zZ{^ijS^4j^M7TiZBm=0VUz@JS>UdzHvipPQ&%;;0x5&Px6A=~l=s+X$jZLZD&nm*g
z#HQ&+w_RNw9{yr;;bXTRdHa2b=BGzSO78pjE1RKV{rddg>uO393#BEL{!X1eTbn`P
z&D*!F-`?KlUbbu*6T`t1Cp><9y&k{ymYTXccVAy06N97DM2@*urI%{TN=iiL%$dW&
z;N;`e6SiO3y^o`;tc;1_;K75A5+)fF1Ox;?g&t$WhxPS;y)S?J^Yinpw}E^1>}lx~
zR_EHcZ(oy(lHik~of}GDU*o#(xG*4NTl~jw-^AMZWVK3OUUD@sGFnw~Tf#A8-|Yi7
zzY2?sg?E*|*NcdV;9y{Bby9qDZ|`oWv(L}X6;=`IWN^s1y=^VX#v8Y8W&P{Xy3OV$
zz_M`35*G=>q!tE;2`5uPO@UTL=QfUY>(<SZI(6z)*4OIj{dIen^{-vK_QBh?x*jS*
zAn$JWJ^T3fftnu=+oSFmpP6BJsDY80MO#~&vB99?L&Cx>TegH<S6j5~cy2<+EXJ8W
zZH>(AkG{RV?cwLwwtKgAO>M29lvLNbxz^cRON)vQy}Z2q<N5l3!pr^UI{EnU+_`h-
z!>#P~4|~n;9k`vpzxTz97hLa`${M9`Bqb+r%(|*I$F^Fm{@+h^A79^#tHbqe{(iYU
z!?JkUvRnrT1|?<XkH228fBfd=<{uB+<rjo#85TY90Hvf$Gw1*N`}^>X8xqcKJO{6>
zjV}E3#FL?6{(N~cy_gQm;%6Z*F7GT(U$SgjR&GIzu(7c*3p@MuRc{|}pZ)jGp9KLL
zS~+od*2mkYq^4%B%`i1Gaw;e&n0h|E?DaKX<Fqpe-rd~|YDMkXv138_`Zx|=-nAco
zSunh~yW5;k#-c$~JM6);v$HjHbXxlR`_pR7&COZZ*~23~YEM4-;k5q#2fN?zJG?FT
zwt%ec+RFDIK0G{Zn163il>Qq~tM0*@H$D7zKN!N-#Web;9iCyByrJf2QOxc#-stUl
zS7&9;vo6;=bLPy4!~FIjOMX0^9-okz$*Hfee`dBh|L13CSATX=P|B*Bq`KOi`@POQ
zW@F)<H?|5)?3*%u`r<Wf)?A#wdiD8fYE23Y)~s3M+S>BsMMlZHJCe1(za4$Q|G!?D
z<=16lt6%?luEf!lX2>o0a=%h2=e^kdy}ucRwz>qZ+;T3u`igrk(=r#O%)p21Rac&$
z&wW@v@beK@1(d$)2Rk0YK<3g{S2&v#I%3%b1J@R^(XLn9b5w7EW$^0L6Q)j9FOzg}
zxxy3?9qFL=IR5k%lc+!Snf!7#4lyw@zrMeZe;5-JBhx2m%jGCwka0nwqO$U8=9?o|
zcxtvh&6bcnouD)M<*F1VB_oI8|As<uZ|}Ui^88Bf@WO{)KFXmkz9*d$+kRf2m$T{h
z)*B2FK|xK?+w&4nPEwuVwN#Yp!Or6621QRicqENjigwDZ-~Z2Q-`{W1JrahC{I37}
zxjXm6yF1Lb%vx+dN=l1ntvG$^)m?K%P2QlDBLD7Mz1X0Xm6a)ZbBC1l^(EJHHZp$r
z{eJ)PS*F<&CQWK;XlUSi9=;}`al!<Fmey8AhHGo1+qd7Z+kK8vfWgQ2NyN`rd)Th~
zxVW^XpFOsI;?&vk@BgjMSu615erUUBVDRoj^?fIq6S`wrj7ndH#O$k)<QCUkQ?PE$
z8lHB3`C~^qg-wsotNG*^v!_BZGc(gSQVldLF*$o9;|8mhD^~`rz8au4byl*To*qNP
zlP4(~Pl3iGvV_<q8H$UF7#NCn#uT5qaz%t;!t~>zdtF>yu58+RBb{OO<0ns87&NrB
zF3D7j{CV^C?dmt%tH0;v+}#!Wd1pju)0HC?9Jbna$)Hh<CF^;N7;fFVb?DkPv5gxy
ze)#f*h2hSgN@1g!KE>KQjLP5LIk<lRzg49^dghE*R=KU6-qF$FF`dVVf$6}Llan{r
z{jCD^_=8r8NSoyxnCx%I$<5uZ^}9#Hkjc!<Y}WaimX$xwtIv1JI|Lp>IqTld+c4Wa
z|JWo|?*&0C7lf@&OipgLEPj^o_t#g3hN;@&Nq>HP+^}_PYlv3s^y%W?-rf#>JHxi>
zi$lMht;ziN>dTUD_swN!Irc{jl<2LlCNV!~V&&eDaIi`1{PwJ?T%gh|DhgDnZV6+#
zK9%L^*LU8aaJdqd!>~q|oxQz{UkN;Jv*_7jh3$<OO*!)!g#`rzjSn%bU>4#8kL;Mr
z^E7-d`S{57%q%<Bm7O0MUj0|f2aP5zJH`;<zi!>SimFQ@GomAl!TD;IDBFRmAW+vf
z&*qHo8isXDYD!9r(pne;*e#erA$*pTd4b;)=L9wtka!bg0K1Big0gP#8>5bnjxTPG
zj*OtRx@756(_5xpU0qVSZ>IGz28gRLy}Q3#r%cqv#idGFSC=<<xu0uE$riukx|*7f
z9v&QT-n>ajOl-`%yGv0?$!Ym@0~Vf!uT$pD>wCOk);TbdQALO|C}>@0tdO8!VE6Wn
zi%Ne!9Ol2VDV6)*kH`F9USH>5?ACke>gw>LdTS#S8P+V9HqT4=x<6dWTABChQ=ydS
zcLjHY#>V!RKR+jXXJ_#K{l=R&ZTfIEJU;R3tE&~iUM_$5{CWF%yWc!<adDt3zE3;%
zrUb+5mHGGgS(H4Hm~;1*6O$%a2>%hi&W;X`^|ilVE`M=jqw=Cfi(Xy*e`cn!hMwNB
z21aI+<0?X&Y&;STi{1NQt?)XWpi{=E+sL5VbvpQ{UUNr>M}F<cqv91$r-pAxKQCwV
z^U35{kN^Gq=i%?aepCGYeYGFIUXN#H2nv?}7rQz{YwIlwOG`yn)un=~@^(rvlrGp4
z!?jh#8xqt(6%`h76%Sc!zTYj6ddSakZCxz)RIkv~`(bONGXIsQJv%IGe&+1it+zBp
zxKh&7odsAtRD@*1?iCp_ylP-+NSFgI;asZHudj;*1*F}-ACI{n@-wjU$wa)~xMuBI
zMw>hTTo(pp^ofg#9=vpE(!=$95)7pd6Fe9vGi^Mrprmxk+Wzks;hNgoj}P1BlMc0T
z7L=7;v$D^)pm6p~Tq+Y2lL@ztjI1o9&7IE0zO&6{nMq1Y&MFSE=4r4Bh|^>BSv_x`
znv#-HNPNvlRwicVi~H;AL7ftH|9LHI*RFl`r(1tt$D>D&w0>J#T4w&+K7YP^Pft(5
zuP>QCv(0>q|D2g=%)!BtF-QM`lOe;k%R7sofB5scd%~Xwau;rM3mI>{p(-dS_)@mj
zi7`4lTE?y>VsrZai;LY&&wuQdx8HXydFQTONnc)E<lyCXeSU84!>3PM|Nr~Ge@DSX
zrfchBZ%4#0bTxXxAR#N;+tI->W7e#sCnqLmfV*2&m6eGfwbv_tdAn4AMcKnwlA*I>
zMP=o$m$fI(>#q#I@7z9bU2wIyxVVg6jfA74;|zmDCO#PphMh5S&tK==-p1>1|JS7I
z+Z#?tfrPxgKHcbT3KkYS&LvA4HS;#ium5KmSM^erN8V0`tCeZ}-fvQ%7W==yzpt;_
zzjv=K8;=Z&@zE>~29GnRq_-z1DJjX$He0Lg<#kFb_06{2+fD*3Ym@KYyT^NP-O+2;
z!~_KePn<jFR#arPXYby`l$0wA40$IyvK^Q*MFce7cVl0zwVMAt9tO}j!o2EtJF9a2
zG^cngfQF0%jg1QzZNH&<Wp-~bZ%$6m5xvDXjZT<1y12SJt_@3mb7SMI<ltpKjwK}}
zTW1G`xi$zUtUApF8dH|)cVu%24-cO*b*iGBUEFI4h9gIhUahoY6gm*HVy7Z#xLMBN
zMD&5Tx3?dEadEL>)t3y=pzG78Pc3SG7%&{TbZOH&W-d1k<BNq8K?P&)5ruRHRUyuA
zZ*DeEkFS%QIB}wfkI#`ck((J9-o1Ml`tA0PLgicAa##O+dHXg$=l48jA&0Y&61v6l
z90OCs%9Wa+KIGZw8#Wk#3i!0Nw9s!SPo6xuxBB~*zLQVY1Xz@(%wlL__@Haz;^MO8
zJ&zfKn3$N;!T^W0Vaey`*@8x=zrDX7pF98LWc9`F{c^L;uavyWQCqEfO3`s8kB6^c
z<K)f3rpf|>f`Xmr6POb~nX~?H>69r`76dQ%vnY8H(7S%(#}6MG+S}Woeg1po%K!W9
z7dV<&I`)fmsy|=Y8*2rsDw`#87-BXgFpB9!ESS8Jg>eFhgIARZ19;&6Qa;;GjwOaC
zyc^!!xt%oK(Z$6jM48P&)=-a;D})n8fGy<dO1Qv*DyzarNB)0fWKjrZOudvdaW$yc
zT_wq!VEgsOMdtZ=cbKZx#Tgo0R2_E~E<6z`C@3g+wTE%TyftgrUc7vrUu_w`dEYcK
zFU1pFF6+8FIyzRQ@ibT|iAXqRg{goVNiHs?Neow}Dp{(CsV0R(+|_)SBkH<JYns8P
z=RBb41%{NA6a^C#k@b5%aqZc=x72D|)LOTY5RplfCqI1uzCUbj)YVn-Sy@_K+}d{Q
z^{1bH_~_B1%Tixu(-}%#f|58jPC-gf{U=YKCVqZ)*2Bl=%F7)eKYo01YpZtEw>O=h
zlhqC$JjkdWwq`}>{q*^@VV|R}AFprYGu^YjqL6LFJkZ$x-SYd&_WJA$3gT}9Q{>c(
zLS0;3bZ^hGEKbPE>Y6e|<i_pW$=BD#&akVs`t$d%VbPNlQoq^R*^@6X^Nl+0<KrW>
zI%e-th6w+aD_2_7ybu==eZtHj;<ipB<c}iQtY6-1!<21oWcc{_B#hI1=Kj9FvzUGV
z-*3`&KOVAMSXeMHEc2P!)GKYC^!nP`ty~Syo;~~U@#D(RTcf4e4phCmxmn%r{w`VP
zHa=#C8<CZYCw-nQ0#&IYm6euhXJ@qrFZX-+<KyF5k3W9=sG+UBdei)wGbQKDnZv*^
zapFV)7RJ3*UoT||3kWpqt^RK2byruEc|qR}tKX0GjU7T`xP*ge-gqh?DEN}sQNSSo
zo{jI1&tJY=ne+McXXmJ>sHwH=yizS49UKe}US3=b2hN@ITix5+%NrD&{oM*QXe1i6
zQY0)a?8CQj#}>JE8>F9`V^z2KSwCZd`>mbd9Xn+@c8hV(*NZ)(*WS_Lq0iCO(8?|T
z=*7jwqKD)^6tD#dv}pa7mXyr=S6=t;@bPs|igt!c?~LhdYGUGOV(4@UdKz)w_PdOe
zlT$)+a`TogCN*ELhF3hBnXWL=!=U=xn_o41)4CZ0+;z^}QPgFB^vKT`G^6!*|Ah+y
zb1aM5W}D@%68Oj9urz4lo;|N(O;U^`Q#Q4iUwiZREh7UfE9-_WTdr);)X->{J2!Ug
zLw*LgUa6&DD-X4Ba`5oDR8;IZ$m)>Cyx6%&bi%w+Ur6QJ=A-89;lUAC_cL{lUG1(z
zmHPVnH*Vbu`)OSECc^i&`*|k2iVqIiJuNLPXLs(J;GqH<?RIi<n)}<Vd=BFk#Y({m
zt9L1bb4S(VyXE&?|Nr|tarW$P!{lQRetdlV;^N}=XEh-qAzQm0<nAw0)zIJ&6BDzj
z_@H1__J)H&Ls!?;#f3%9Z_bL$@Q8?x+TY&}9zM*xxB5HVhk|8+N)t2g+J&tQu_%2d
z!o<v6`mJ_0H`{@#UvIbHH^}^yA|fKPXmvgV!+{k6O+lWMPD}+=gW@Ygx;}g;=#eyL
zJKWBH{N?54rupoZTjqM_f`(FdKA(4ZQ|jr2oE)C~{Cv>hTV`fv#D;{%WwB9FQp^12
zcHP{Zp3U^&?d|P`6(16O=G)2c+qX|cQ}f`nv$H2onbMMadfLlx+~&+|(hR3hohtb9
zBJj=4&ForJxgH<uJ-i}taY9<y?!7TgOiUZ9&-2gtozwAb#*zT0tvZ`GdZ{TXU0S)G
zi78;x?CACTir2@l|F&o4O3kL`=0xxu-P#9xtG_3`yR#EC<*_a2W>BJ`du~f>>%mi}
zxNdLDbq)#=0+j&5>V6q}^WI(DDu4g|`Kwn&gO~dq-I#oQL+$Ufh=_;-=g;%U*Zo}T
z_>Mbc1LKFu{&t|={KtFM?;X`9KfM3{pZU3Yw%z=8KNf`jJ$v@-!<SEaXTGWb|Iv$U
zX+xxA@>CxemnFf@cE5R=qV8%WYftrB`}bc%dwu!4TU%E<KK4=(0*xGbPuE+!sdw_^
z;MVNu=;&ndd|;V((gwzYx3{)}Dp=5H<%5Uy5{KJ(5C49@e|=<bNIL7W3A4msZtzl4
zT6Apjm+#`cS%f+du4Br(y-jyp{{6l=bK2j3>h0`we12~3Yx#c+3j+97R<7*R0ySo{
zWZ0~kf7~s<pLk(`V?lZO@f#bH1!ZM>|Nj1No)a+DQpIc!tB;F|%dfKu=?wdSK9k<D
zbLYbw8<PXHrgrr99-XEeEoHK7<1Hzn?p5ZSK?Yu8XOm<wHa7lvOgcZ|?yk}gU%$FW
zL`WzpDS^fg?(D7JeyUEs<^!XTudk{7J-NIc_3B~8_m<pYY+Cf{`b|*X_ma7pr=k4)
zJ=e_4mDjYB_w3n|kdo43UB2qxiO98K&P#(b>%6?Y6sG*w{}4HA$6}w0E0zii3JRLe
zaAZ4>cX!vq;N^Z5U$2IPCXIglsL+Yr#PasmR_FP4wX5Ek*Z-?Ia^y%xUEf>_Uh(f`
zvp#>@W*2ZhPudYwpIwwlVK6Z>J9e;{9n=R4T<o?m|NcHutNh|(_tkefZk;>FXJ=<O
zYySTC%r~y-GH3-WXz#6?odudfH)U;(WqtGRU0?pbpKi;OcUk>*&gHqY@1OdgX113l
zIUwU>4Nr)*y~u{G1&};&Ov!v(>qe;^^S`v;SPJraXeVR9ai6ZnGj}Awjbo)%Ld*;L
zB*ht9UsXfvVpX;SRaQk$JX&iR7#*TC99NozE?EVd>CXc7#10-jXi@x6Ddw*2);@1;
z6%F%~LMydE{j^zz4A&;d=(RU5R_^Kfw{3z|Je%_Bn!+xSyH>HXImDheZ=AT*>x~x3
zs8vT8RwTQ*PMZ)hwKJ9t)TWrqQ>Ogln38sB%Pp-yaOvhUb>hUv3l{?Rd^)B5;oG-s
zFK=XRl?n_D1P!(A-)|qaH7hiE{+>NHDJdx-mHTpUZ)0efG)YKBE$rX-9g7z$i*UK_
z&AMhjhw+M`cV#q(SksME0YSk|Eq#4{&`hk6&(-jn8k=2ZZ@cE%RwrFr;#p8oaG*<6
zJL`?OoE#rNf4^3}m$x?~!^MjiL$}@BU%%gPfA<Uv<_Q1od3O&jmo`_nHjaJ0V^e6k
zjlqA$CI$}`B~f=5mn%+ZXBx9FTei%@)3b5!UfZ&_w_0CbUVixgeR*Z~zBQZfZ^^uD
zkP&e7`j&s+_x}ea?u3+-C8agj*TufLws!V4!|?F%yEUA)2N)v!RaI3zynS6GXGXoQ
zsP1pHSR2uIq}sC}_q9$?DJZ|VlTeXgWpj|0mcDW0MuzO^)29#j$y$R3A|17^?$dnr
z?j4`J{CunHH)0GJt_3gmoBQFtY4*qCOSPkp&y`_XFpc5*y1#7Kw_SEw)z{JCv46_+
z>B-mDM1qR-K6(3fmU8m){hKze68E1qbLPR5Cpj4eBqcc=1weDjYt0xL8E@<^&!3yk
z#m(L9qIB@I{{EQf`_9UO5}l_{;vy!Y;ByQKpfw#rER3I@oxR**?|=UPUYCRC&+}(y
zW`=%~HOUZAQc_}I(A3mqV6e8fUTbD%X6E6$_IC7+Ns}gR$h&I=DrN87*>mXUf&~f;
z4M8i9Oi*+Nl>|F>@4o(0>Q@ir2EiF33_De?Lt1AgO$rGQ54BoUeaUG3z-}{#QKV&+
zxWC=MoVdDwhsAYIJS|#lR<u)wm6cV1g>h1pUBmvIn?@Q_z0S<HkAJ<RyPNya;lmFf
zJz{bcD0q5Gw57EbGzGn*<fYJ=GiS0)_w7q&$YDA5Q)r5Z@DXrdx@6(Pg%-unc+7Hd
zg(&`EZ17s@R9RU$^>3<?WQvg_!-0GE<QM`10vNo#y?tjlH8I_|dGo5(A6Iwx$EWr8
zAL)~|Hc7UB^x{Q_q;Xn?9lxB7#9XV=LnkIG7d|}13Yxmxx~py9V>5$Zhe_(K3G+0;
zwfUmSCsQ~$IYGhQb9uRcxW)UYPg$d*Z)?>b>yurb`TIrW0d{`5jNXY8CM>WF2hYe~
zUl(gw`szy5*7sLdPJU*k%bL#cdgY!yGFnqtead`YlPnP_W>Omn8W?$Y7jH|!$H&Ly
zzctZqg=<ppk8}!K6g*(4`}uUbS2|B|adBd5>eA9TA08fN0L`mhdpP^G`Ch&Tt*Km^
znwlq0oM@OjRdmkWxnI-R-yLq}PkwS@;)K(_7tZ?sw%7CAr`fZH+jUhBD5ZKV4Qgp`
zPd+olP{OXp!f(Fa+Dhvai{Hj%ftFZ+nsU>0quG*^lPjvLlYf7E>*4KvxQUh9<n5(P
zmkdf@g`AmZ8?DX2)zol3uA2AY!GjWpNiIvTM{G!71TE{yxnZzl_ioVq(2+J?X@l%*
zYs9wd_S|DV@aR#}A5h-@e!sr|@^b&|vS(}zoi0rF_Vzup)?(dax~n#Dt=RVI^Jml5
z)&Jft?zcO1ppiLSCi%n!#T`<`%#YP=LLbiAa)RrrUgg(Sy&WAZR_@R*boUGN+xsi6
zeopM$%HZH&7IyaRZ}%pjOu4bUT>sg*x!s|w!xB$V(-jpfzTy@UA+cu78qn0aimK|u
z^z-v93Lmvxd;Lr<_V@e7w~vl?2WW_JaC5IN`Xgzamhkvk?~f;w{U=PF%Brugzb0ZM
zlm6Z>L36XOrdNqFe1CVhyZ+zj`6tevJ=(%4yrKBHUqw~bp`%AxU%q^~qx!oZXpzSM
zKhNzWc9-eitNnhr>h0a+tgNo9tHZNpwKX*lZppm7AZ+#O7fa9HxFHc1c1_f*kA<Of
zrt+0Aeyx|TE-p*#{d6r`ix$3OmEc_%qP6wgZ)S$#;^H?r8Z68W`}fx`JuYuv^(CW6
z&UTlhsTq5fFoXTyFTs0$JnD|vQK0zm@B8}j9sk#bXkA?DE#4z(%m!);fJTrnTnIRF
z>{!y}Wxl1mrfu9<*t+t5zuhm6x3{()esHi^`cLc{pIZwLJW6UluBfDx<&*p7R!1yT
zr%Qeq<Ne*`{Oo)(2h``+1S$UcJJ(0;@FZ35569)}70k`IAH06<<jI4pLRWwI_xpXg
z)#C8*bKh(OllZ1g4c)sQ)K8rl@kNbcUBt#kx5|HnF7uwQ2b%Phu6cWPb@<}s<9$}M
zKfQfmDR7kQ!9U%5Y-&nIB@-uRMr?Yr<VLDM=Ed332m19t=XKTf+f;mDkT%N!&G%*H
z%$_x?>&Ow8v(KMw@tLwBMD*6p+h1IEvUK$IHMqB1@~-Od=$N(r#S5N4U&Ff~<}l2d
zJ-a*kc%Pz%2FKE+OFMdd*KS(d+uM6h&WRVaunIJe|M%C|)f?YlTO0lH+3fr**~zDU
z8|?mW?ekPsGtgw4WPFZk#^T9VpkX90j}z^ySEruk?VL5?9?OC1@9z>1wQzQHbbv-n
zwD-(@U-<X;_v0rg^Un9%U-njN->+BNF}q4uhQ0Om^-avpUHda8PH(}MuF%7um=xSY
zOFLARlnzgrF@rxmoO|PGg-eUf884hZ&7FRJp6hbIxdH+L4GW#y!){)?awSCldd=fr
zbA#MlCM7Q~Ee(4st{>NPv|Bve?!Ldz(FqF=YvpFo(RZ9EIG<5P$*6>r^Jm4Q&TC22
z9hbP~GcA}oQ<909*>t|Hj@0*f@0~k$g4P^7J2&^X#$)fI9)+#vGNx?o>{#*B!{fwb
z9)*{(dpR4XYU=2?Bqb%ao}DSm#d>Q?=8b!<VPRnv&*zp)nYfjz>{K(@_W1RKjt(B#
ze8$OkmrgT8goU+Dm>`gIdmC?4K%u^EtS$468B18N8Eo<u+s&h-BovvH#26DJ!Qi?7
zMJmIeKcCNUto>aE%6YZFzqQVsIrG}jS!P|=*wa$io!IWZ1~d}2H9}I-RYO;|dGh3)
zH<k)yUOdepAuQZ{Z*R4-iAl(tpjA_*Pj7#*B75pPW)23vF1-^QcU?FVDkwP7&eKPy
zVe(|lo*tE?=}t>r^Y5{I+Hr2KwX(Xp`x~QGr7th3+E|yHU7DmF|MK<SJc*EL4nZ|h
z!r^W%F29<%9X#S+rZUViO6A(LX;Z<wJC+;0R|XXn7@V84pCi2dyw~~drE)z=#t%Np
zAD_L=KuPJ6G{1Rc8iUH;#pc@^K$-H*{r&NuBh@A+URvV$;>yb4R?w=IqqnwZ&)&4h
z%6OusLmbl`e><iJ@=4R3U0jqre9k;)61e1DCCqU4%$bDb<i$VlEcc(Ub=&NlT;r~!
zS?o_%DT6C<mq`;Q^qb{=seh;>DYuuiq4@c^+%3K{k0#Agc3l|>Zt6|+5EA-yae06D
zjZ}fq1?G$!jIy>$6&4nH`1rJ}Uaf6oW0R1QqEZ&QRqdo<+r->$pyuI351yZ51x`*(
zZ2WRPA3hX(d3Du$dGhgN#~xi+=<MO==e9m>uR+<H2np%ydY3?RwSt0z0V_jZTwgEm
z)+4d7)Xvyg7__oy%ligK<_p_$Z?{cbFaE`hq3-Y3>lKfC%?0G;*IPb&^QNct^|i!P
zQ#6&r!m2057)#v#l&j$4(spV>IOFtb)0E82#9CW-{jD}oQet|1thc$no&DCf-0og!
zb0q@<0sB86oLg&~|L1*tbo9oCMCLz#{#;n*E8WuCn)v8Q=Z|Nz^G$N!-QVAzKChCk
ztgLLp$&{$S=K1%|Fx;5oH_xVXrg3`Gg$0fkpU;|K+??(Ynrdz5lRb20WpH9zT3g}c
zW1Uftk9LcHJhghgqN$<W2i_H1dJ8A&vMj%&wyvk6<BMZvre#ntH*Xo+hK-=HS<t%F
zvbVQb8FtkD1&v63JZpYG<hRC6fBU~JywYX~&(F=BVU{b!@ZieIV9;W*6BCsUv#;r_
z{l?BO=kosEUg`JU9X|To8$oL(76xc+sQ#V@TJhD`*jVxHX8OkT^Kzhhlh@bRi|=;P
znCfL?nP($1E!6%_cH_1N-=pC-1qB07PoERRU~DXzljCzl&ozI^k|hb>-rT&gDb;)L
zulPL`f`*2M5jzSNKAX|s&ku^(_4|IUy0wp;Po`n(R?~TPzcSBm{P*{F@{J9NQN|5z
zPWtH#xj8u(wq}Qe#!@WI^Y7W{#P8elvip~GczF1q<Vzws|7x<Q=El7FGcm1HCacu4
zr}wK-wy<EJ@<X|XTSi7k1}P^5EUc`Oo}HOF>+$Zgw@!h9fm8p^nLF38=0^bosEA~=
zxx@FaFm_joV?{;9*6Zibp9d{4eNwdZTA{zczl?R+8mHf@!`C~l4Rc-@a_I13=Ag{e
zzp7*OnIFtBOa|36%DTF|e0+RS&$+m`9=weF`Rw$sWzEkE=4}7NuzlU#Mt^?&ji(ir
z7O8!C;3#+Jj?Pg%XZ@7)^yC*87J`-<HZrqsnRoT}zFKP|W8>9tUcZ08p0i=)%9RWZ
z+S+e-=TDn9&BN1k<+iqad#gd?$`<wi_FP*V+v&1M@_XUu=jYiOIGP&D-rfQYa!MGb
zc<|oe^7F!JhKRVhzH4ivlb@ZLDPfS%aBb&Y>+(Zq&+@JgU(d#{W9QDqUteA-g+v;w
z@7@>S*>FO8|AFPlxxqQ#_r<@zG4B{T6wJ-V54ZETuU(r9YMa+wTet1hsZ$I#Jh}ao
zJybOG_1hIVM9<l7DtPGh=I(BBW;UJ!7Zy4vCM7kUIN@<;f4zKM-2d52US3$p{OIxH
zhi~5WeEL)rv$skV)I|AsCD{Mrx3{-9Y~Q}Vbnh=8edY&Sv#(E>IkWT38K0PaH9HUe
z+_J?4wEB`kKtf{0cE$@4iyAToCrqgnVqjJfoT#|7Twna%JDvtbMMV!!PsfamjHRnf
z>VG~JUlFoO>$kOq#e(?#bqoyd?(Piy`OoeCed_r0r^dp<B1G~Z!+|45SdRC}9=^A?
z8q{u|F?)9M#YL_W+w){kojz^)_RN_x7j~6qGc-(`C<vOVx|u#7+;FS^XXDl{7rQ;a
zVcw<F44~zndwEMsQzvOVDlP&SgtKn^{k`+Wy}JvawdvlOq8a?)`SbRho6`?pyeO!@
z@5iERKc{MkD=8~4KJ~A$v2hl|4~-e1#daXJnR(uw3v*WYZQN+6<~ys!bFvyE1E`dL
zbwzVc<mP3!>bP2&7y^QVf*zaB;@->CaMsb!kMG~E62VoER>{Y(GCa=FTw-?8H$+rW
z@MZV!@1GyM%hN5BTr}Gtk*TS<dE&&0jYqr14_~_$mMwVV{r>-PuQ&es_O|=l+Gu4P
zn;2n+;NalGFE0W?i!x`G&73*2;`Q3?7nb|WpP6U7`_e`(E-uhgKW}gEGc%3di~s!j
z`T51It*h0(Fdle5zn(8R_;OZ!@a;PW4A(AST^;^${ZV}-<*mQk{ZwbBO|X7y9vJH4
zvP56bj(NrNZif&{hF3ddXLkCY&6V3+@iA%1^5x0z?(E#KZQHRM8<Stxcq%I^@A?1l
z_YC87J|SV@hi~8Zf<`iL-jqCV^SNhPY+Rh2S^mAAM~{-$GVI8?X|!bda%FRKadp2r
z4Qtox_Q_Z-+G_Lz)Qq2~>@FZ8!ctyd{^#fO`4;v6Y_6@3=U*BW`Fz&bsgCRi)~wM1
zdDo)$mr3589gU%@!yaA@k6#;lf58HUKV_fFc_gjY+$!7jCrm)*{p&?BN=jL3T-@Fh
zCk8J0-|b*m{{O!~1poRFd70dt9MHP6jJ=l0PftxPC@ppM@!@gnkqAumo_1@7VKQ6P
z_PpNtb-z46U+ZJ#7R#^|{_*0LZPk|xuWs)u&318fJ9PRqcVc3qgneC2>vN&|_5W*s
z{Qj-1rp5+ZI1&&bV3u=Z!RPBYJI^LCCwO^r{rd8<*{=52gU{#f+k;kKS)+GJHTyB2
z$L9UZKNog(c+?*~{`}y@Kt^F<+xq&y_R{ZbznYnuO?`L!_YbvmUriGZG;r;1u{n3^
z)~-w0=jYqUZ{F)2YGY%QWh;4Qj${r44>z~-_jh+U7C%4dwzseR^+Jy=wmn;x<XBi-
z&)qerqhpr3-GBFA>r!*GW7*^DeyXOOnb8OuYJGgHcj`N)b=>!Ik15_4vZ&uwcuZYM
z>2LA-IOB?c{X9{dxf-tS)mo;vY15_&Q>V6u$JdJ5|NSDY7q_S5<Yaa8Q`d~c)b34~
z##sKS{?gAIE-p*vzq|iju3^djSyy!*EOzgI1X`p8n%kXeoSvn7ab5S8EhY>HI)&9i
zl`X@8?Dc!w`edyiEu9|c<lx}2^zWlbj|8NpSO1(dYhv%BLrqfam!DwdQmwzbI!s9^
ztM1+X^R4UGPX@I`Rz{v>(3<KcA}01|=ks~audl7$m~v7`MOF1`rA&EwxyRC=wY}=r
zB`-h)$(<dAi%-?<E_(~=@SECiPWN%mN~-C-J~>s&F==+hb8uU{>IaWPI)i7u>1u`>
ztHbq=96kE*+1c3<TeC#-?(ONEU;l6CxyLhR%vezU{ar^##|4@0zCJfEudZvq8UC*e
zT^;t~!oucf%jYf^PuUuANbjUk>m9@O=SqbH13w@6&M<jjcG&g?`H!DIHBFx$-aKv6
z`q<rKkB|4e$HmFz<m7BfJuT)l)5!JpRik=wA)%%T69mpa|J}LL6x0sgWMj?Y$N6>L
z)Q*l>{EihnczMzpJm<fB%JX1;{lCsVdrqaF0WHl=I@-k+pZwv$!5?q8-=8pdZm)Lu
zI?$@g<JaTs?>;EhPFBt2zcKy#oe3Qsv-VDz!gS(k(2bijyJEQlr+z77`v6+$?ybMK
z#krmD;H6LXr(YNw8yjX_(Et^(FE1_S-PgB&zx|)Tf2D2wd~faKbD5OOa%oc0g9m47
z7j|?+ZQ8LzW=rnr|LfKNE}L%LAgu1^QdnpRYRt{#^zrdIBJ6L|c;!k+&b>X6Pq<z$
zYyMp!62U0$H(y}4h>}uP%EpZ|Gw$CDdt=nGYUy;w4WX;UIyyQWA|oZ;dL$Z8PuEx0
z(BKg2WLfS%e_h$aHoHw`uUR}T3yj~nZ}e7FTI5#t*iCHDUP%Ve{V!7)SmgFOe>gEw
zd4ku{4`08w2CY1Da<clvM~{@sG8r1ad?}In|2AUnH^wOrOs;$r^kXubPIYv6_?YLV
z6tYeDGVdOX!`7%?P$4Bh)2B_o{*U0_UtgWK=iN<6OKW@dC~3-+DIKwTpdB$^<=46T
zrB$uHC7mvD_{6?vw#=Xo-R?r=$;J&!zJF0;*!Sg<w}G+o>JQ2J`JfSu<j>E}&PsM}
z;}P5)!@|b)=s5F!hnu(dhP~~*tefyC>~oHyprC1d6T_WdQ+vO?eS1W&bwyOwX0D2N
zcXqzGzrTL%Eh{T4vm(=7%QZ5ai>7;k#+?_riOA3Ap6SD-zWmqTRZ~{1eBsOR<@4v}
z`Sa)BNHvk_4?DQyjYQ{{DK<B(Bd^_Q?C6*^_eO*s!@_5d`FV`uVq#{Q`<GqY`PSsg
zZKm`-IdO1gsMP%HpT)hGv*GkK-NXI%*K%i1@t&@icy5kmZ}5b^t($ln6d058>b1)>
zU0kks>|pv)FC--N;PK;TZgHu6_8$FxKbTgoT-j?@=e^9FaYOCzZ=m%yAKz>~52`<J
zZ997OXvO!t<rlZ-$6Huin+LY?DmRKeixiqNqexpqY0<Q<YKDLQnVFhN$;r}B{pLok
zJ$7wvw4jhs)9&*3uWD+X7nq-CI5*#3UQSL9G)xf_8~gFeWdEc$H$cn3TDrTrFI~P2
zT4gC?S;Vrt{C(TTjfQrAzXYF|ZSFs%>iitb=5*(0%9{Tecl~0!vZ`O_u0&C4kTR&B
zmbA05IiE2z2fQSs=A)~KxOjK0*XCvB#tjSxB`*SE_SeaRcJqMpTEamlP-|LFP7c)Z
z1<jbfc#+Z4*7oS!T<b-x_6#3BemwZ;d)T3C`@U&U>NQ%M@F?s`2dEzz;pKIz;C-B4
zI>YLTlO{FY+?<|#dYbN6x#VA8UUqbMAD*b}UJ^0$;l<gK2i!rcuFK!WoSADa{`Bcn
z4}X7mH#fF5Yt}q?@q%Nfk6KwLcpR7I+e_}?&A0TwZV%e-yv!K1B5bS6_Po@?*RF|d
z+qNue`l9LBThdo2E1x@ePQtEc$Ft2&3mcpkIs^&5Ut!vEkM+QD&!s^YR#s-GYyWFK
zUMtgg|E>OmduKy-RB!Kj@8aUZ@9Lg@;CQ>VL%5o?wX}0PU+dz<%Ah4L#>U2HcfP&7
zUD?=p^QnFR{{4$$oKWJd&zz8$s2ErIRP@XYLuOERii?wrtNjX^kxw`?!!TlZ+1h(&
zSgyHNZ?At4K6$Fe*4GMm_CD{3<r5Tq8BkKfW>uP{S|(Ygj?$=QVCR<;S!r~5*>uJa
z4-Pi}_;x#gW7=6Mh6Bgt>wEI|{bVyvKj%_WVe#he+mGLF=Xb}X-o2@@%Q1@Si0V5w
z1NS#Y9UUI+ixyqFxPJcX8>uhmPM9FDWXTc*6O%1YKbRZh>wdCoO<i^BA0Hpzi|gy-
zlc!}&_+rEmx3@~P_V>5esZ&K65^itH1<hJ-NIcB;<JT|HhQPB%3``BKZ7h-3rh{9R
zB|2JK%%7i^i|^*yYn*yY<j2pSiQnGb1oa%c_4lnPt$TWE>eameViFQ37;bQUF=AL1
zqIKhzU5xA0dGq=}YeYXhILH9%ASmkU`kwj3z;N>9$s6A<+lf4Rer@G^oueYp-d>Uh
zO&bX{N5%HdHs4&qy+cS?&Bvjjz`)4J2(%Xnw2)hu>F3|?_g&YVD|ng8@aEcD>3zRm
zX@fQwtX{vbY39tCYJcPR*Tt&OwqG5x$}3zpGBVOpYi(uuoR$`rH#h(4aupT7DvAAE
zV?Jf;-oWK{E-p*%=iNKgv~wrVxpU8wrU$7@?%-rh{rW1Kf4<e$_&pVdmo8s6EPodh
z5giR$HuQB@o{J01zTfYxmn^rR;}f~J%2Y;H*0AzZ3XhD%hPY%YrM)~2lhu3=fg<kQ
zTx(_qCuir2t3tIoni}-?{}Ezj+<LoWr`7B0>yJz4?+JWZ5fdYGYg=w~a=pF1{hJ#<
zb=!Dk!<N6^wpF_2^fvPXYb(xqb7vio_UY(YQ56^{`QpybpJ)Ho_8JB(%oCRE-_!LZ
z>-_B-Hy(iYAN;Z|MQQmlg4b-#nmyZjWr)+tkVW3p^=3Wha(%l!RoRxe;n=Zb7Il9t
z>i&KW*O=<%`{4A669+)kP+3<r=Ef|q|NqaT=EsI>hQh+ab9-W^p36;pxaFjp%>7D+
zd2^klzDBvYTrrvTn(KkM!0n9W+c$0`{QUG(v`;@~#|Fp8Y;0^w1_m1(lPAn$b6_wq
zH9fkc@bQ+uo40Q#e|&V*YIj?RR_n^l%Xv3$o>CIfV0^c{p1FZ>LdOc#2V4nRd0*5R
z?(MA>KY8-1zq)-=YHF+BT&tH)X65hwDwdOzb76aaJPRwUX~mgY9tw@FvqUWWu1oy|
zJ7)*ej9JoqIUBOCuR97_Mzea`U+`$7x^#(cetv$BjHQrJCre;pV8#2r-vxw(n)>a2
zt#EvNtxe}D&$D@vy>+rmN?A2Aj6P>4-eWnCdV1Q!R`ECn2GCOB^Y;I3>i+*N_fQe?
zo&D!e4UeRei+VMK-y91;VRgSNHS>&8x!n5YdPTLv4jekP=#t%Z{rF=$i=Ug!H!l7(
zVfyUY=h@MsTU}>Xi(GkCBq4o$&!ZU~9bdw8a?&=(F#5Fl<})prJXsjLAjZ1<ol8J~
zfK}O>h=q6eRDRx&d0CA|I&AyZ?WQj;E#+o$bjZren#%a$!a`@zXwBBXlTS<IO&-0q
z5PH65k-*>QvL)PKR)z0%aakg-7w6NsUjP1kzq8$Oe)dnFK7Dv^Z}rr9pFe!KaB|ti
z=jY}&D{#y@zq{;h)8fU+TcZzb$-d5axSjv{9~OQI4rAB5|BpU@Y{gx<wxOf>{`KW0
zN=lcM#r2mRxE~LiPAXkwZrsrS`s!+Nvz!|Z@%4X2L0YZ89~F;3aB<_q|CeSNCbM~Y
zdp~^ry1S=`CuV06>;0O~zFTKI_|G!ooUG=1sb=5&8Bxz`85j@TTBF_5)i|XomSNhJ
z<uyu5mxRUjmnD2mvfp@GVU_S+o(9l@h(1|s(8BUBFD^1Sv++7*WodzSHqAEAPkMfC
zF7Li$Pft%Te04?h$noQcuU!-S`}=!)(9M$nO~(F)PMN!B`<B@%DP7w8sfcm9{_;cj
z?|Z%p>Uia%&%7W+>*#s=|2=1Cn<syNclXA|WOflQR;%)NJ)m83_qgu}h>3|wSQahe
zTeVhxb4m4-a-UWOhW@q1ib{*pp8WdiGh>$2;@s%$joyl2mmWC0y%Dq?5HzE+>1?O4
zx`2$#otDs-eX}zK@^04l-#Eek;pM$3P=UQdPR{QC@tgKpbzh1EJ#x>^vyFZu^lI(y
z+cr<EnfJeY>Lj4F=-I1BM^k?MG-L?+e0dG?f*Fq<KmHi{<6G5RW)23wu)_<?n1nX(
zyH=R$;&LSfl>W8%?qyx`-pJUv@ZFjB0ivSUR__;a+u&p9G&8)XPg_}O(Xs%x;`^T&
z7$D~Y#OXa)zdy*8zoFGt>yE#V=vKC@8CTBy@>MfsVNS3ueSc4Oe$Jhs^|=XhflF>J
z+LO#C-XtJs>U@2@eGPNR?Ac2*OlN5O6#hL|Tl4d-{-Uc6yAqYAo4))i!Qgu3))M}_
z?YH}-uM1sVxVjs(ek)LRj_vG@0}knd*%d_|@ivxA)~_%P_<SUt!S%}3Qa-M^jm-CJ
z)Iklg5cl-+YKzMA|2>{NOP$R@(DHVVV<%^UeJ*&tLZIx+!#oOswI9Vcbo3~+hi)>w
z61!8NrDKKV$&-N(kM-(&d399uz!jT9wt$pvGuLf+8`!dDO%k|m9c5Ln$0=)l>)@pz
zy)sRgub0*^Klt|cw(IUP7Z;XYKPr^%)+N6G{B`3zhLz$4Dc22UL)~0ldfz_$T)*e9
z_u1+9?lAdzc^#T%n!O?8q7rC5-~D~Hq1#H!%a0qMw^4qT{eX#?`Qzor<{7_pJerTa
zeDTMI&-1$Sw<lpfRe4kTRw*kjI#%*7M(N+je!isXjv@I~!VJbnMxZR-BX2JUst>p2
zMo-OUW@7qq#`wHRY~fS`bMyA))6G*hwfX*!KCvfpnr`FF<ArxcK<@GqX!!hm@`s1*
z%%Ilwy)SAEWiKzW9zFWMnlBGLj(mB`n#pSvf21$mvPH%ya`QfIf0rwdVs}sDn|X#q
z)_R-JZjnV**<zW_0xTQ7GeX|EIU0P{Jiase`cb{sj*hGkxAVUn7A%ln614A7=Pdob
zybXqihBK^6wW7A?@g^rH@7T5L(aPoXoJvZz+*tZDCj2?8Mi%p*9gp`XO?Pr}G41Hs
z(cZ{>yCaq@u=&MV-3P~y9z6=0Wm>juS;eDH^#`wCcQ-XL$yk+e*j9f#@_zq+zWVz5
zji;|jE`6#oWmSXI&vFJkk=-&%N~@eAXEq3{%O$+M#h5hR>54*?Bt!YTJDqRd<hZ!H
z9z1^By}0J*r>7ho90yjf-`Dl{cz<`eLIY^>>GigPC(lw$D|9%QZ16T{H&9@7b<LVF
z^W{@{Zo!EMcb90giisI*$<GJ1{&^Qo-`>E@&3$oqdH&iD-%lKB<t}`BN_1|#v9<MX
zzw=Vho;_2tdL`u*vg_u7oxYXw5#RsVe|u-WZ)Mg0$3L`lXPM-N%|2HW808fmCYZrJ
zWpAKMDo026>mB=F&-)&?{zYr`*H@wMN@Liyv{rB^1*hgS-gI7|yZJ(_)g`mc*(SN4
zek%*O76#m!<Fx<$ab^B0w{zbo^L;w^ea`#u7B{xk#BY}I7hrMBsFOB-W>m4k;;(kh
z->6gu8H)mi<Nfl>_wD<aew&GjiG!Cn_u98*{`37D96)=s_y4wx-Bpr!EjwR8<dThW
z<FXc;maVpHVpP^Ki?BFmtaV`!Stq*oS<K^^#_1Y*dTb7>uO^vDRleK#e8<aWv-NJ}
zA8cafk+s@#^VZ)Ni~E24`Fwu%+X`RNb$c0ii_US>Zuq`L&s~7U@dxMby9c-BvhMkQ
zuVAIOV2k#(ET#wA>-QYGoxi{K;;zH({GUIa*8iV#zwYlZQ}5Z*W;qY!|Nj6F+}Kuq
z$(WXGHkC)8hczmN*?Z-hEeo$}tF8qZyW>WmEUSyliq6i9Ua?&YF&o2#8Rl2Nvy`iP
zvGD%Z_4DW77u`O6=FF3^<#&%>kFWQQh`1ptzuxl5DYk(5pG38v=O&#xth^NB!iiJ0
zizO_L!d@A%ER5VTi$Ow4>eid<-~LXTG)X9L&quek^YeVS=iSwNeQW=;E4p6<zg5>B
zy(jv<gF%C%>B6ZsQKhq{$4`4F_oeB=oG4$0JyRY%O1ict@^GiHItL%0nyKm3dwZ+n
zKNiN<ehp1ZN&@ZVm9PI}c=hU42A!B46BwD<CQO=Cbn<!b?QOkZUtixnef1gBkgzGS
zg|^}?KlmG^BxmVK7g{;0sm&B;am*0?^!e-@o5+&~8Uur-D{-7%bd~ME&CThbj|lq*
z1P3>VtuAffVwijkR0vHuwJct_{BG&>z^JHK^SnPCvh65;bHmZc=gfMx1CqvRF<bl=
zX57pEdZ_F01b*$L^WS8GjE}5ja};Q~mhknJ@t61Vn$I#t*GaDZWL|lHU#-oD1I#u*
z9yH&nd_H%{k|hB_L5F^QeO>wCAp6hT_x~MRy?)=VCy)K-*~~mSS$+3(Z!a%UuXX+Y
zf4|np@!weLE&guLXTR@7zH6uQ&NegM+2_6Op?T~3UFVW+#@nlzCLhbUcLb&4!qs7O
z#jgM7ygnsNk|BI;l&gyi%ldu4w2F4FKC)qh!7{(Oryd?|kKC4XQ<U|<vR(gvz25on
z*Xz5dceXy4uv$~OoY{k`vMGOt>$;c54lE9i0xT<UzU8~N-u`sAzS(&mk){h$TTXQ@
z@KqD`^z?l9;d^rI?y{we7A=ar&CSD;a(S6A3mco+>%!SiPi6fMSgLYfe;yDPre12<
zq`;AT?^y57mbPD)H!lA2Ua;vxOjIhvn|ph$v#+mHH8%dd=&RrI$=BoS=f1nU+dRA4
z&d!cU#zLUg>EfE>xvR>ql{8(Ft@(NFIw;bbE<DqXD(T@A7Fwd`EHEo{HMm=#q^sLI
zWr_$JkHmp5FE7uusWehlRIK^`_d94kThR0yi*~i!_~kOK`TvY}rMDo9W5#7EDH)yU
zvPqo6R-im!vN}wX;c1cO>+9>&e|>p*<;s;0-)`q`E`J}_#v^&Ck(nK|UhInMHjTyq
zC8Sb~lGxrY+7mN}O^n5H!l`4uJ6YI%O`0U6RI1r@VNKLi1p$Wo`ub)5^Ur;Gd3mYc
z(@B2wY)(eMKa+Q@l0kohqVg^sx%(H@e|&m-^^X1DXKDG)psb$z=*#+owOLbb8$?A#
zj~qY#`K0>%m@W5Gj4rN?Hh*?*u6AImeMUycf?d0~+7Dk;I{toPEyu0{yF?$EY*656
z5|NUg3o_tr)>OuVqg|p`u3Ra2y>@%t7CQxnhQP&cA3q+K_YS_%ucD^*=}%9+ki-?E
z<*c_}zhCUe{BWi9iWM8Sc}O=Ya2(RVz2TvbqoY>gukameTTd~}m^;_^{k^^VmRj56
z_t&MQr+WuXO+OhZ6e;BT=0=s+pYR?~7<}0B^Yi8%Z?~naJT1^7c2SEtAs|3tclrBe
z3l~02zipOxr{iG4gaumXcl(+0x|&Dqe^UyHgy1#T*rw^(9-N}-35r_XMWJj57CN^F
z#l)Pke!u5&-18Evn_IKRi=UlIJTXC0DD1f<XWQ|WTrC%_%$;MEIcb-Sqd<$<<JIf^
zF0Kp~czgTx5<OReD3{ed4Vs#opcN`Mzg{d>QBg6d`B8A_&>;_he|06LrkTd+Ua^bZ
zHBzE(&CT{dw8YJ>`eE?O)1X9Q9J9RM_5J*Uw^>se1s=RyKL6S7_xm0nlg@Wpe6irN
zuldJ!yWbZ*IKWt9_0oQ#r3_z=nY7>X&91jSL+$(4v`@Zkowhy0x=Def$-A(SH~ad$
z)JHCczruHvZM{{=z!(%9?CI+}bytsf)b29f#csV$3j;1~b&u-aD!hEReDqysm7eoS
zw~tLu;pxlYxQ)e8faS-B!^%B!vfc$7=3iOL;nbaZmGMH3+2qNSKX2ao?MjyE$B&oT
z7Ct=OUi_y-Z}Iy53tex2bn<K8wC=~fijMPgb6t;>zyI@XGK-@?i&~+@oIU^leXsd&
zkONeah+WlUUU2#4lYPJ6C7+vPIo;;yt@ZKt+w$&eIi}iw`1HwXWr)(`lTmxtUTJta
zheOK0F_%$Qbu$OA=zK3$M}eqAx3;E#`1mpD!-EW{Y3mv9Y)EAO{Ol~qIG-5?jn(h>
zPG@H4`|x)A{Y95wf<{1==v`c_boKFv)t{H1-WytDkUa6qQ;sHun9XVD?T-BYUVfN)
z{##bZptVK}?`~{t{`dEH@%Ovsmlry-@7c4*!_!kyS-IK%&qIFD6xAys+jZ`LD;BjM
zD8K(_`mtlvWGj?7nl6ZmibX|if2UJ^_p0ZsAeMzkx1M6iFq+B1!^3hQ!=&iZ5zg=1
z-re23IrFmGO0UU2ULW>rX1`a-xR5yQjJ*Q5n7Tfv{GR2B9fh0{JX&C%UDsk>a4<nZ
zU!T9>-{0SxYk!x0`uv&EqT+*s+v31epHv<`m-Wku)VZ5iyy;DAIJnk+I4fzhsZsT}
z?>1io%0cP8KVvGRfu-e4+v;xtfq|e!+n(Oui;JJ1`|{@I<jBowhPk&)R(h*gThEp}
zZ}07T)3Sf-%vayVQ&#$|x)T5Kuj2Ww+8j*<Yoj+P%-&%kYg^ss8QY~$0ZQiP_iK#P
zHqUHmU`R2N>=x5~^srrCO;NFNs&@FN6UzN2-qu&IUVU?a|NLfl{-n(}^<M8R+9|U(
ztbO|Q=lfa<Z&epmX}<i^9`)=`qz{iSN7DtFIeryyx7ONxxljtqk8+o_m>2k{9ln13
zy6sUf4-XFG^m8fy{`~BbGF=t9EUxm+#^VMOJa>vt>&Ddo{p#ZCx-swWuKR!g{P<BJ
zSN%xyOQU0W%<1>4hr3H|hdgRK{PFSo;Gm$_8@I7K3akq~J$?R>oOR;m{{(JL2{Yzj
za55$7=clKj!Gzgok2Nyyx4Gb`Hd#<c#>dNxtFF#>wy?ggZm;_Mnn@iU9CQ5C`R#rv
z^xJ-uaPO1JeC7S2<6T?$jU|64oG5Jl^L*v`%F284OY}SiSRSr=T5_mI(z@c?&5|dd
z!fvW7ap*3(%5vb(pPG03e&?Cx+&Hi@c=?X^`+nDbwwyR|V$SVty)$OaIGvY&X^H2%
z^{GaZii(OYZEbPi3T@7Yi#enR>oXmHpLq7hbPcUpE)_fWUrFU`Qiz$V_vN4O+*vxM
znoSP^*FJmf=j6l`85y}``Euq9yUX)^)Gn*ar>3ULSe10FSfOF}<3Y1_R{7UgS8YBX
z5ndCwch>Z{s+E>;Ufr+P*3Ug9qRw+V@!I40Ua@@&9EU=)pZQ$;t-i%~?KAVZl_8U6
z%;=auUtUpBvE=nN-o0`4C)*DufKD9pnQJu_)L`hk6}zXx5VQgL{{8!lnXT5jY%rSZ
zQEc6I@9BdxZQ+_48$4nsfy{mG^#1<a?cJU8TemI0I)~}s#*N9xjmqBKxPNE;jvX^@
z+_<5g_4@Dk`|P0A9X*o9ZB0#0@iHl&&YIufka3ZJd(!HaTZ78hz394?zl!md`OiJ)
zC8XG%e)!~ET$y~5dD0a{j-~?BBCEt-Uvh1}$H?#5d$jg`%eLjAYzOXVKRYw?Y}uNg
z9-gkQE)6ZMUq?Ha@ypwtxwEraKWce^#_Y9irv;x@Gdqet<k`J?hHm+v>5q>upD;l{
z!Be+Mfg^l&EBEG&w`F~1PEsk=Y*Of4ZN(7Rd3LtBalr$J@1HiMp61}?RkgACBR+rf
z#EAz#pSOP>x6bJLhns)SM{hb4Z|Y#$o%%O#aoGjQxL=Qd*X;P1c`{3o#c@Z}jkkRB
z>g%kH)4z%Ct#_JzHI4ZJXeXjnZ^_$RQ~&&_>65oV_vh#5`qI9GJv}@|Mn-o)EvFx8
zU*FHS-mvrNO0~u7s#-3VPu={LKYwHCYmr~y`=_jta};P<eK33dTV<0g^P}^9r|c4O
zoZvH?w_)khr8)Qa&E1@SKFL7h#r^&Ej*jzYU)i~nCv?xjON_xQq=L@ue_t_k-|~9`
z^D|f-1?n6f8(YQWZk&8}b~~ua;<4&1n?rqleH*{LUa4fbj-P3#!)4(+1?imC+s-~d
z``_o;#pS;|Vy7u^IIaHj<MHerU$6BoS<>PW+oj;~>eY<zE<Zw@L-T`YKV0zPSk<<3
zKde(zOM|AXa5P<bwI;T@?d<H&6(5h*fy#kN!i*oJ1m0RtTd}LpXYM7B<lkrie7*M*
zqIgxrT3(wE2ddJ}N_8Au0IHKG%;9M8E&1^wabCrj#FNh$|Ex^hrGMi6#fG{?laKYT
z-;^1=?usgBlfo9M|G%#5En2kY(X{-gf_WSbzDurVdA_?M*?KAbRS<(gMft+rsVs-p
z4xQYx`OoKV;VV~e^agpS=?R~l&GGtwo2PHTFQ?`C`)Kv|pe@zgRdTrx=?gM$=uApV
z`f+&g_k~xt&O14sou$Uh(OSZ4VI#|X|H?;=+Pi({DR3ORdM+*d$+z3#pY9abdid~s
zsrdcvR@A<kMy;Ea-EHn|Q}`n#$gp0qPC_E-w{csv)Q`Fn<<joBq@SNA2TfPyXi}KD
z|9>sJ)!a$y^Im9r{*InsH|s#3>`SBESt@VAuJ|Bz+1XgQ)uy95FL%L?-+^&E|Eh9v
z>w+~uD7?L0+@SiK;<K~Tz0;>Zf9`I(J5Tl|x46-tKeo?V7n%w(evnc=-2J-tdGMv}
ze1BK41(nP%e&6C>U@<3Xx*A8*1H-9P&6fH6Y%{+n;q&{ORsZ&U)0q*a-|zBNKIZ*%
z_>j%LeF}fX1R2&lx;+i3y3&_=WNvSc%wy+67yo~_)NQ>~&s%`ypz<8Q8D_brl9Gax
zdVj_KKfvsgmNLPjaudh{`JiCb($c!|^Df_-(yc+$i#(f|#1gKq{CV5u#_j!0vHJfe
zm%cvd1&R%)?%9UP?CO3qD!$)MoV2CB;+zcEzQ5BJzTczl`Mc>ubqB)@mzy_l{`tEz
z-EivM$-Aa_Pg?vW?P<}cUo$-4r5_g9J9B?ub!+l*ttEQC0xS!U>crK|*?!OJz^A9?
zi!W-}+^hRI&o-y(Phnon9*O%6*NnYe6#h)%Xz;zV++RLy{cVqm5bKrRKV2Vo{rj@X
zPbqg(Z>;juo{)3NuU33tv1W^B>?{Qir_I(CA7m~sTbuUqkm015@8Qu=r#=-vmN3Z{
zd$@9?Tz<TOUOPv_^&O12_*ZgY`1r}f()-wN<5jP0^JedG;o%Zwc{r=+U5sw>alPbY
zJ^Og%WZr)KCR=8$eXM`^-xn84c0QNu->%Ow-J9h=_8b{i^WW<p6jX`&r=7TAb;<8{
zZT_b#!O;-UMP9jfYv<2rsXWqRhZpyMo3Ny<x8H`zPu=-mP4J{|tPhJi8E&vi?EP)9
z=i~g4UR}kV*|JOT`V~K0Z2t55{xYy%4vB8ODYf(EvQ!q<l`7I-HkM!0@mn8rvbS6O
z@zcl3p1e&3J6#xZl&gOHYprmbR28kdeAjh>ygNsxO^<)Rb~~R3I6Nksm{`oPC}d@b
zuPIb6+WGwcrA>Cfd+zG*Kl8&h`vW)Mw~F6Q7ebU6wka;Y>YaH(`seSrM$>rn6jT#b
z<Ntl#e`aoV$g4{%jskk!haZA+QBYi7>dj5F1GM(q#vOh+RXg(kgXTMbu7<Oey?OER
z8|y<aP$IA{fA?gWv|Heu`mbl!KJRVneD(f>*Cyll%MzaTh8j3*ow8lNYO?-53$@b9
zCIycD-G?8h+}d(g#yaev`TaXh^XEVJ-~BA_))DjIWd)DL;|1nTdj>Xo>rI9Xv)PgR
zYAiRWolSarYU+)g>E@<hH8nQ<b{|D{9atc?YC~#9XF}8UptAHiPyZ?k))dX2XV~@g
z%#P>Gc0W~uUwvY66sVhe_g%uLC+jV1cJyq`R$p*g(>Bie;<>qNB+UB)i=PV_`^<XH
z$NJD~>rDoWq$3>jDxXRA$ygq;|M!u<sk!;){`&v#>*@jm1en=*-JU+b-xRv7M`HfO
zo`Qd~*C@7EuA4s5wY;@xdJ^AexqlPP@BjIGpV?7>#edUHDM|A@OIKIZoLeQ@j*eRW
z*8_GWvv<4qr@e^I7ql;1bNse=%QL0vyBJpP`F^ju<lUW{du=i=sl?U)Ed})n6GP`+
zj{Rw|Y*x-Dw=)mJip!_neSAFkeeHoilDr}!5fv|&{tKF}!O`>}EI2v+&5flep2n?-
zG?trs>T`a4<!tlKf2KuCe0#UMWRAtf$8WivinBJ`HrVskGZYpU%2-_3=5~bdTYW#r
z(SSq8WK@(-&2RlKwe#dp#mM<}ho)%8CvP?Lh+U+>!F2SfDUZ|^fwf^LyF|^sh5i+V
ztxdY=Yi^kHEl2QQOSaQ&-Uj=$?YAR0rEo5G>z%Yqq<?qdUtTX?@t}40PoMbqP-ln!
zq@H7{E6Qt+JvbO25EZ3e+S#PAC6S$Pj<V_3U?U@?h%GPNM7YlPf3yAbu)W4MmCIZw
z!r?flFsP*4!Xn7fn0a~G#Tz$HY(8(NU8*Vfyme0JtG8F!k6+IGvHi{syGiHY8(xas
z*}hQpv&U=8>3@HFFVPDYXfeyUw`Vbr#D<3F^IjjW|7XmRpFh+6cDa>IPUWx6ZT|Dm
z9r^mYQ`Yj*;<wyR-dUd+KYTncpMJbgc1`?#xn8%=tAFqN|L?bon%XY;=3n2J8hqc<
zu9a(P_rvgLz5Z9lk1Bk3&+K?%a8G)<g36&IhgbFQNc`Zw=l46sm8V5m7WS@KyS4a!
zZFc3enfZ}>t8BjCxqS4o=?z`6X?JUk)32|8zAbh)$6Lj-y3be^F5PmIA!GaPouAKH
z-`tWZe0zJoy4A1k`Eqe_apyKBAHUOodAVQG`t{!(w(7oj;@Hw!w&3ptU7MRbx%HPl
zd34u&PWqMiM$cQ9_DFA^bL!OT*`R^Dheau=Q!lT+zWmA4nU)0)_<nsctlGnNxl_32
z+HUir_;|Ja+ihw_mmZsPIC*DJX1wsQz#!=e2WT9lOH}*A*RM-AZJKoIl$VrLUFCzr
zYq#G!wJLP=o&KHk>-;(lPc={7t|R|v#-r`h*%j_Jm!=!lU+`G=JAdJ`dyRME{z@I&
z!@Fe3nbhCkm{xj=vOJX9l5x@S*SEiOcE5Xd=G4^39DLtCSMV<1|FiA<rAr<X=6#0T
z;*TCb|0%_CQ25pp6N9qdbA4x<G5%TeJpbyd(4If7uWgc&lRJBROZA_N&2xVGJ?ONk
z79;CFpRae%KDrP%C!qG2-&GN|bunj`i03amy=MIjfwHcRi_hA8$gsM+{QI;g_hvUK
z#6<h3Y5Uu5ZJny^zd7fo@0a)Qf6AG+-#xeeyv^Z>{q|{B_Ea9ZThM$wTY$wsYx4Vh
zUQ30RU#>iPT)%bywj=DK+kfR9Suy*-t+>xOjhE?1pZd1>hkqeUi)Dr3ALo718z+DH
za{j~_o$0$`90k@Tb&JcZYrb^W5wm9Jzo+T>L;L)xN1MNtbd|k*)W^*3@<aGmi<u-t
z>wUGu-LI$4zZm;fg!}ToN3Z`?C4F(UnP0+lU(<QV!!JI^r1>xI{+@30`;A#v_S>N8
zIvj^Wm+aZo=Q(-bvy1NLA0M_WM{an)=Hz5kv+L^1l>7DnPp7|pS+e7)Sl-<&o-yy$
zw@4~6aP40;|2#KO=$@16lJ`F@?~ATTJdkS>VkUn3znsdKCtmknY?-m<ZTrg$iG1^G
zr>U0iY*N@#<fp#p`@QcfYIPk^Zx2sYE;p<ysqViXSounXn~mqehdGu$_jXPFvi~pd
z%<a#gONg+n>|oINvrOdu@11AUxuq|^x*!>!cz=n#@$(-^V)x~{_tkST^Z%JTeVu;7
zv-{gGuD}0W#x6#!^kkF57ANhnIg6^l@7(kAS=}_fy`B7a5{-V#zhv<CwXv1${UTHx
z9Mo~*#Dj0Ozd7DrJG<DF!zo*VDM2{*_O`dPX0m_y-m%F1yJlbD42k3A7maUN@8JLF
zc+qEbUDxBa?h|Aq&d#rmOHPT=to?oN`NMYepdh7pN=h6}uk+-Z+3OEB^RIh8(Y>nR
z#f7;kDJ~Uz`WD6R{;?$8-%ls<(3ITUFTOwOuF$rXc3@q&Re*6r=dO~Mhw9_1nVmg$
zTv=MtGb`X-&>MGIvuWQi+dY3cVe6V*fA{aHdm?PNQ+L7%_vL~ce!1S0-!OC6BPXkp
z9}V{ZE480KEe)Ek$I-;%H*ZbKr6ubnZ7LKOyB#h1^u+c~ZF%~hJvP<u{Ka*4+3$9?
zA6@Kr@$0<m9l6i_F1}XZQmMpXHqmeS;@_pV0l!u)(L1{MiN?;zf2@Z?<Uc-LkaVi%
z-O~?G)L-VjIn$zSyt3{)<ClvIOCtZO+wHOJHg-RMY2V-9e}0~icI{uFutjjWUue;J
z+w2$jYV`yKv;5}lXkR|>)zgo^e?)0(-S~4vxMs?np6UJk<>_gc{vKqXSlPMV&QYMA
z)oF6cG~Y-6pQvlRy)n~YN$&CbHs_q*mzk!?{OwY2+NWCgGbe=i>X+LeIp+Ua*mTH7
zSk|iMfHQyYf&~YZN`E#fY-xD&hU?vqWYxR7&K|vgzy0y?_leimG_tT(erqmjzItk2
zc>L4m9~EbQ{=BoX-v02tO7{O74EnDra;%-n(cm;W)1aumh=1;v`iISo_mecGkDt3(
z{^7v`_8rMbozJ|!@9=)<{DATV?%M5k2d4AS%v`Z?!VHUc>vs_+-`#Z$+Rx%BFzev4
z-km*?o2Oj4;?K$V?eUL~_8)$|Zsz3w{yjss_v_c1|M#lTyu8pD9AA5MN9bya%>|0T
zepG-Q5Y8;f(5kI;xV!G2@s8+y?arAKYjSF4b#9$s^y#H3OLmjwjtn7oIiJP<-8Zki
zwYl}2_P+y<*nK2;<9cLv&bYVNKKbIJWD_&1rFEK33NdV(cg`!nZ|gE$Prmqi?CKZy
z?I+#2^LwUgwu0N@TZ^~e$j-L>an2g#lIHjOPH!l`pL%JUZp-qem0S26cg*Tw&@kx^
z*j2Rtd|*<ueDb#sdu43zPQSjm=H~zD`Id1-bL#HjIr#E;yFu1bp{%}l%0=%)rrn7@
z68l(rhT&stCFT21KOQ$Pd=aqnioUBrOZ>*%XvXh%HnT1MC@ZFO;@QsURmH!)?6vtC
zqW`7peBX+-cGc6)`rDn{Ehw0BcK-PZ|Nr(|e|x|D@7L?qAlFEBGTd-sWo6a*mBc7k
zJoU=bEmHS>7@T;``tH-clN-03+jIACtc6jN>f!e(SCv=an6S0cu3Nq6*~5c(Hhh!T
zN%u>x{l^yPd-qhjzFT1Y`-BS%T9+)VJN5g0egDlE{jc6aEQ}gDTRuGM-rdpvzrl0z
zJ|zv0qyPSvZ>apd)@R0ri;usvoWHxJQ}pri&w<PRZfI%G+>**YdH>&OI}DR;qS_T=
z&OQkeFW9Q3r}u32)6*+V!@Xm@Rtx);FFX0YDC94zcH2LB!Jokrl}os@^Z)AK&XS(F
zF^TQ}nZN4&K9w!j^Z#>O%GWqOi+}%cR|7*{{j)ef78RrCmv!XoYkZ!~ehpg-AZ&j3
zN+YOlTi_TdH{Z%h;MS&Bud4R_`z7-EnQZFmX*GE}7TV_Tx1F-kIa%drbk2sTlmGq{
zf7|=dYU}fJ7vJvtE%EEy?H{cz6??=ScZh*n(zaD!67HpQOIYRXxUzIh)Z7^!dumi>
zFP{H&?uzd(W|_|T*V-Im{#LeZwpPW%+2TLm|N8&w#)acQ_NVg){(YPGZU0BMWwypM
z>yFF5kdr?DY45!|<@cqsvfkXODP}*`|Ng{*#=wf|ZUYUDvuhU}I%R%;PTI>$!fWE@
zI$vLR&}Z(fGk<=X3rM`s_VjhNE-xy%XR}FMPi28K`=x)s!iDm7vg*srd%hBE$!_In
zaOw_Pl-hD#ddX*z=t=*M{huUusX9OX*DUo-HK+F9%wPF%e*FK*H_{)^xRA`$U-N^j
zc~z~&pM&gg=9F>2?R69T_tI}oXLIDfowMx!73zwLhPCl#A3rhi?T&xHzOk@Z|6u#n
zRKTmLvt>isTS+lJn`6g%cP?4pZd_Nxl)uMt#tDyJ71PkUc4t2x?Y6Yamn%(8Rq>yD
zYKd+%$E!P$ld4!AMyW6@cpzxCXvf8BxtBI)XU*gP;PzOEEhpZk>#f=}pQ=WixaW6u
z-y5Y|6WHZe_H^IL?}gvFjWr|o_MP#!S55y_611x{`O)9U6G|nI9CPkHGk^Zk|9|gS
zRej@0eR3kgttaDn>GjsG;G<0+v~|R+qqjfXn08k3+FEOGKR?mGzg!LSVwmLXZMrT5
zWZDHpYHOW{+t8paU+Yp?X0}n;?Lzr8pGU`f4tnd|Tg9?)XXk#cgNvPBoOydM+T!Wn
zzFy{khr)iFf4RT0=iS!ppPi1C%#-}fQ@nrn>HXpVXSdtccVyNs|G517|HB&d`z^m-
z4WARSt;g6nT}Vv+y#29$^)Ic4Z!8qk&(1R5^Yt2I&NeqT-mbJCAIf;-<(zkyS*?uU
zq~LMtVZo;Ie8cQ(a}wX)GJbO})+Z=P;c)x*$GzrklP3x`u3vAG&uV(~=$wd6EyCW@
zC;flB-Q~+$@AK;ORqEbEJlS_?PLWv4HYXMbN1;L<<#X8*>Qh$Vuz8T5vvvK__wS~b
z==(qSzdP@V|M|D+=V$KSv-f4LmHqvhTW*-BeVKEhrT<>)mOJz3gs!&OmLa(N|KEI*
zi4*Ub=gF*Jx2x4?KF78E6RAhLCfj_wp|&N8_2tWlJo5MY7CI-txS;6pYPueW?y7|c
z56-hansYnsz_+)oId^CE&!0c%;o;jKA2i>Uw6Tb~bXx5cpZv2QkB&ZB6Y2c&V6zLq
zq|>J>EAMPbVAN`M+_Z~j;aWk)fC(Y&ZWj+`i!7h=`o^@6OtWRIUrwx)UKua(V(JeO
zdEeS@bG7{kH!+`{vA^1`U%zHfV60nV`h082zb|c4c=<k=<vzM09{=I!1jQ3iif-{s
z9y%@DCj9YR#kr6lAMTd7u8AyeOP}{sZ0DWsEn5nLf)9K8@+zB}#%$`o&HB*GQpWGx
zytQiDtLN1I_PViib4ULEv&RzxF7B^aS?s?3`P1pYFK<j<kYajm_Sq-7_s+~T&9>N^
zC0e$5<_^Q;7e9YIKEfm0mEZ6qK#e14!rz}uZ=QQDzn6PzkYcHB_*C8KZ3VZlteoL9
zwP#PIQMY}i|Eo#sI8|%Tm;Y(^InE^X$#luPjY7FQ_;=mqXXF$K6Z`b?od3^)-|ZpS
z!itK&&z8KNEW>Qg=c4!d*`0&Ub7J?;n`4@-abp{AZH$bebGwjrk&577_5!Q(r_Rl7
z&AA_UU|p<hN^0nZeS7=%)hh3Jw<}=MB%YGDQYviIIMxOg7M}gNApFF-Sl2iAVteks
zTabL5q3R3A((-&|W;Pc=@#WLkxV7K)JNfVLlQnT?XKu~byt!N4dAZ*fX|tXi7Z-P)
zIpOf^t!`xP+KZ>(pE(|qn|P}wP-RR1q+K!(rNYx!ryt9f?`Ej@_9oKq*9+x;|Gw{!
zzxMe|n(^)OcMtpje`m0*`Yz14VP>R8qWS;i`Hyu?Oyj=%TsO^c>fMj;KB;@mV7SLs
z_WVuS%f_WT)*E_)yfu?|^(9s;f5_u2<+VX=M%ykcu5G!+tcR|y);xboX-9T=&)(|G
zc{dCevGFbnT$l9!pHSHwjg<fYgf?x~wkTWEbi#vIQ&UkzUHZk9lMX?X8e3WzM7Ta4
zQ{A%X*Dp7}IR+DFMxML3SM|-U&?DdPPfyxvc44Wvfo)aGq<M0F^X&wW9DO;_)8gIA
zi)o81-p8F=6M1;%)@;l24+{SlE<C~`?Y3J`xkJu`BQ#(_39HwMdl~7;-`u9Xi9Zxu
z`)*Nr%zN*5>P!nBc;?zMOq(|C)79|!kN<wZPd1u);@r7?Z<3#g%}ai<;bF;6y-=0|
zVwW0veZ)3i{u#eY+W*qq8C`kqQXHH!UvV`F)-p)8bMtL3`5$yGeQkRAxx7oamm4p9
z&eEpJudHao*l=r-P}jFN3p1YkfgHHgx!piTRdC)kw~8#ShnblYR;7y;3VwU5{qR7e
zP@n8-1>?<g-tX66x@JvZ+1nBoHMV*DZI15>UcA?TrXs8tUs)-eem<=DiHGFOnNL&F
zrcIt2>gVSt+SsVItBm*2uGdbU{^plfPHyCrWm1uU8dv#ArPaDTXh$+Th$?%+aqC4!
zQX8*w+KYgmz154&q*T`idObh${Kk~MouTew8y`L3a@xAE$5-<7U*>n}W*Xlnofl*b
z_^^bVal_d-=7_ksbKmdR`#U%=s7>~KRn!u%;O-f|>{6)N)R>=Te5JEayL)mQMC?;|
z`rH4-9>?bVKXXf7+Vtur&wISn@O)rs_|dLr?H@(=r`v4)BKbwjR@tgI0hD;;OlItm
z&Qo|i|NoMEIm;@(=W&(4dvfH`(wx7i<1;qg<amFzyQ7DvZP}87*9%g<eEj=y(rHco
z^~%<}o8IJvYy5fCot%<Bee&#VH7zgam^t%Kc<^rAXf<gv@0R@a%0@xX1smosu{CKb
znd5ijbTR9mIdinSy0R=vS4~oOKLw(G{c=l6+EVgH!Xs!>qjY}H^OwtmJ$-moG(1!*
zKc>!{IYr*qt1?Z^b$5C2o@#Ty_T~+7dpW#)m%cwUvt{|xhvG6ixod?s-CCPtzjN-_
z$k&m@CA{w3{gcFIAG@$*Vb1T*W|MkPf(D<aUrDQG(2v+rpm^T?|DG3&d%8>#l)F`B
z68I|5<(BC1E&lvZ=+SHA3CDZecSs+!zq57y;znD`>WJDB)7M7VH@<&kXC-ZIyy!DW
zn=0>O{~GxzpXBor;!B_L9Nk?WydjzWIiJh|C2Q&3N1Y<p$FY>ZZd0_JxxjC(fr|QL
z=@+{;?Avzj+{MLD=U4{27H)ja`|rZSAiw$R7OgnJ<Pb5#zO%DYMNO)s_o|@m+JhM(
z!eY<*4=!+8ojbd}K74Z<8@sEk>6523H8l(-Pyc>+@qz<Bj*YF49!Z60S;|_o3CXWl
zw~F%4S+iQ)QqRx7V#lt~J6D%&+cIU-;dagQrxqz$&;E4A$LrhM!_f;B3^Y$(4W2iz
zZ)15rldw?6>-ia*x;ID8-#KsV%<P*JwlXfhccQ~jS>j?QOS2IB!mw5PuPYX@2Ygs!
zcAr@zX73Y?mxoez8O+p*lxsh1pZxj7`G{vX{EFhtV#95He3Gp;^$AZre&6N&j(cDF
zUZ3reP7jC;KRfMlbVP9pZ~dPy{ZB%lTr}UOFDYyELi+yneIILIS`;eDs{55}4-by<
zIr#1EJ4UtN_bZq$e|-FdjZJ9A43C5)CC8H|m#C==Pq`@h|HJD$=SwZ-Oqq5qFeK&S
zk3wPh{%M6TE?9=GKeuqh1*f`wGf#O*-@9kz<ovg@=SqUfFJZZLYD$N`a&QF+N~}=Q
zIU~RLV*Dn{+qaljZ*6?^Na{?Q_0*|hTwFRLqE`a~1KlfkPF<wL-P&sU<oRq(&6NkQ
zhx?^0X*=OzI&q@ZqD3Y=(qhgjOWHa(OdmeXa&n6D<lk_))6#zat2;4gDl0=|tle%t
zJUr#i?e?V`CN%KL8mOoXU)ZP|`+hfna+TGs84@d3Pn&c2Wy1fPe{-z1b-q>KzF9k6
z+-!Gmqb$48vfC2>%%9e~u)BH3E>nmx`{<_>bG5`};=%Y66aKauz0cv>_It)s!}$+$
zY<!aP<T|tGD;&GU`Tj+qfHl|JjpoU_dJ}!N8!|kZ{pn^+j<L1h+Xow4`wKta@eE21
z_ROE}7nLKG`Sx-LN4G-a9Sfmjy~W#aXKYTis+;raO^(*4&6;<1PF9w$?|J#7aE}NV
z&&iV#=h~fXV`LI9UR2@BJ%6NAw*H%xl$1<J*ewmMRSOp!@JW2gub6y&ozkh(uMKAA
zOqp^e!6<U#>Ae?T*Ivx130N)K(!RSXIbnf*)n5ImwM<)YZS`FoxZt|>#g|huOt`);
z4rQ4n_MoKcXpnztsjZl|?bNAet5)UAIQun1r%Y#B)tR*Gzdn7k;^NNM(Ag3Yo4a_`
zs(GJ2S#618jan<TH?H&Iienie!U7L|?Q-uA=y3}-*#E&cKUeD2D}(3Hch}h)8*5ru
zT`83^*XCY+xY5i?sx(EVk(1MfSH@$#`h1lo)#ZDpp1N;WA)T;o*3IHHerx~tDZfv?
zePgkexxUrDc`}>vqRSlfq(94O25MHE+_OY4RA5~PN5k}oTd&9M&e*cy@WUhbE;vko
z9kf*2tAJZ+;=(;g0&aSXoG71sv(7O7xZa|3m2;LXin5Ze>VFX$_v6SNj<;@3Uj&qx
zm1fSeo4WF4Fr&sgt+dyjYu{MxY!1J+=g`7E&JtJHejWL$xVP5I_V!m5RV~)u^=%9E
zVmV%2diqFdj^C<ta~6KNpm=KYCJpPNmf-mMUQ6@oulCr4G&a6SO1|jgzPPi?Nm#Ja
zPLI#I$mk@eVadx+uNSN4ZgV?z`n4XHF)OPW7ne>*NW{tW=E-K)=kwcqeK$`hoMTgP
zboTMn-fdy8xti+g)*aNocW=|@#*6HG?}=}{wKY!f`=R^y*{8mG^j}MaEB{N?(%(PB
zSFKyeIQgVkZLRWySDl+9-k6wJFsxX)F*q{wa9;V2@7p8lI7)ka{pR?oo0^tMNzeW9
z^XGz#KNeh$m8sKbN!}ah+0MtvBO%awafRFJ&;^%wI>lwnUr08cxk6L#*rfUXrE&9q
z$6x;VI3y)CFgmI$XubM|WcQ}sWvWY}&4u#!PCc+hrNq!M_urSd{gH3OHg#>fF?DnI
zUCZ4!=Wd?;SoOFkm%oy(S#R{Z-L2v3d%S`wCS6&|<+NFt@q<ys+OSotR_R4859she
zyEc$zrOSj<1~*TOoaUP-`B8PXvRHD_Jf&S#%%1Az6HN5wx7L?;Nb<dHbFQ#T+-0El
zZO(}!^VS6);O%4MdoG{$`{di2@?X~XZhaA3e%eo1Qo!^4jCt=IZk)W)`QkuEijm~5
z8xbWNHy*iPa@p0?^xE}gtHP#No6`-SKTSM$dhwSJiGBK!PL*kD+g54)X==Xc;<l)>
z>yW*T%+`w?W@>Du6&9~LI7}u^l<2*sRv#}VJvSuu?*;9!@aqkiIeUBix~opFx#l*<
zPrbL-PiLC^H2oDTH%^|PUuOT`>qN?epp%>&AC4YB&OOtoE$+Q{$P}^sd`Y93Jn`}Q
zSF(=&O#SfvyQ0DY@m{ya{rmf??R$@jK8ZS9TIvf5Z%ciCZ^y>p<wxese_t2z>2v0q
z_3olFJ!(o!r70@2PI!EId;4<T6^$mVayMDQ#{T{Lujntmy3zE8#gy`nxy#EpX{U=<
z7k%6De_HUOpcgmSsc&C;*DdPzmec#%`~}vz<(e_fI-BM<*Xrm@<Ma(Tb3hk-ZH@A+
zsrjRCmwszYW{-^JrM)pRQ3vJ!zi0HHq8-y{uuIU*ob5CJnN3c9ufitZeC&Pgi^h=z
z?PYg&E<GYU(|7m!R{<@&EiV=dSPL-;O{hNkQts~DcNgzg7JO)Ch{zEGC6M|u``txl
zAD`~iKdE=h?d4(>Q?se>0`Gd7sZAD{=aLkmBo)ugaF2`Cajuo%m6exOU#~Hr9h?8<
z`TZZ+UEM1+^_HdluPYZ=VO!3pzf&fDuiX9#0)Gx2ifJ@761soDVM>*)*IKdGu<lzK
zF0z7+PKytEzxx&Z{o6D_i5IuE{A1&?Wy-9d{i%6%>ePzu5gVd)uFO7rW$M(}FU8x!
zLIUzP282g-Enax=Yq9lz<Ew7&!q+yde@s5UtEy-5q7VGMqQaX0yKeo8>YFa3zT0B<
zn?*TB-A0x{1uep=>IScRzjVHKUVkI*&i(&&yIf11mkWL87QeO3%$lp>{5)HmuUCS_
z*Lr(;f(owRcaIA!ZdjjJ_Uc5cv}Mi%m28ct8WT+ok383US@1$<VW?F~qOIbh`Pu?f
zda`#8lrH?S@lo;{o4u3Yf8MXYS!42>MLC~*DqUVEzmU2)H6_`oGqF>pRehq&yq<gS
zKfS;9V8iW=vwR|a)w0gdUA%0?iM!S*#xpmBh9<6Fw`||8TcQ%)UIkV%Cu(a0*;p2E
z@f^9IaYSE*WocM<(0ccUVUHJIe6afZ;w!H|2CfdA6Cd`XMB_@<6RpnWDjyY=A8y>c
ztgULZWOS<P*EC~`xfW8=8>4k@tXjP>G%RWDiUUC*F20G1+g@dbAJ`nR!hZkVu+Y~2
zsNQ@B2Cun%tzq3xiyc!9c2pN{y?Aj&Q`3jQ)q$+659P($&UnW}f2)qj5i37n9aS+!
znbrM-)~QE1KO=jpl;`%$eUb9!$-mvNC9X|WD1AL=LR1fvn9a(w{Y>w!t`?tdo<D6D
zkE4^_ijHK7LY`y|{lLSPMSskTv@&HsPhM4E@v393-jdpXLXX1s^=#Y4cqmBGMz*I`
z!G?Frx_iv}GsQh0dfM*}Td{55v^S4(jJRX-gHH47J&)J^@9G!H7d3U-i3X2HO^-dy
z)F#W!^LgHJ&gF$N$F-QMI8%Lj`SA1c9vqFb^>z!MET6;2&bxK%mDy(_eAQl^I=xXu
zBp^7(r?%Aes~GpQKQ-kyHim`<=9|TDd6SV*An*U|ZSSKRhY&WF2algWU+29rY&W}5
zh4$1RY%CAnzJ8VYB}^m6cB0+>np)6-XVEKN7KSNLj{miPS=%nFH>RfIS4&R*&B|W6
zJ)*!$=0V9Wr^r&%b8gpH=2ZLg@^0N~A<H+1uU*?BJS=H@#D?qFm_U|r9gyNRn)#;v
z`ns!&uDtxf%X7ruW=;d2tRB~CuC-$Ed*$Mr8JGHf(TnZ0s+PU!dUKAZy>pza+;T7f
ziIFor!ve)ruc{tlJGzVc-VeFQcjeb@S+y))O_3wlbvAE9(}&=HEf;2bmZS+WxW=)c
zxS0Q-qfS=aIy%6bsdGb!P~@J*6>C^qbnRQW?~-j<-n3C)qS`q?{KKz@=TG@RJYIV7
zdSUFBQt_>+*&8N?Pjug>IbZm>--O5+Czo5>Kdm@f_(|*2gzD3t9KH&cHZxBg@L0sO
zsDr0N#Ykb&iUS%>TNm!n7Fl%WG`IX#Dfz8Z|37?CtBse+HIrHsR$!I6<@Vi!7xFe<
z$k_a_#H!H5B*A=k=9=~8vDO)z6IZWUvT)tG(w<*cue`i7*R214b=#Y*TW@G->+hWJ
zqjvcCefgzv@9mb>z7*FjZZ+R3HFLVSk-mP(+gl4Syu5STuC8v~>nABj*Ej9ouYKiJ
z$-B6~!dY9NUNyfmIser2ke8a9x;LNHJgvChW_nGq-Opt;U8}k{uD4#c+hIGAapD&K
zyz_T!-<P%9#mg6JHY=D+<!EU7z<ubYpT*smhbP}yx%fi1KI^U6Ct2kmW1aL$7f(47
z!MjC!wbHLQ(_8Al>OYxQ#PRmwD_Ne`PhaU?`B$T7x-`bK#>3{L;zyo079SSn@-1&Z
zbjrzZ%A5xgCk@X{o1a>KE^peK_(yfgB^I(RuMc%{^(=DsV4rkoa)+6Vu%tkz-%{u0
zmjsvbIxFt~<ZZoY>Z$H!9GR!fYX$1;yU#xQHz7D8@<mmMXi$Qd!u=`!^ECS>y%I9n
zCzaHk^ity1#2*tX+En?A>u+R=U-64stj?k9!s6igL$)SB(Ahre#q+puSH0!6*Ne@H
zw0|p?2i)A=lHks+bVh4YSD#R2k#U>p@d=gM2PW_wynA2<pW<D|`;2?^WzX$NiF;>$
zz_GKrZrk0LB|%x5rF%QWo)oV6A#wBQ%{8ZE+!I3;L$`*8M6cd>L#HLnx$}a%far@?
zj(aXl&bT6dan+U=Ayz$A%3AZc75C1+P_isaSZsCcsa;;*-^cIMoImN6(3vpfWl@uV
zJ9~x3iXMEG@cn)C4n3L0_dK?r$a^>M&58z%!d+nkDoUVf#2XtLXXo#8J;QvX?PbR@
z>&q|BnJ{E&E<ccM&bljB=IYxt-z2^V&IQiaPP+eErp{HfDYs9IF8;7em$_DkrKE)Q
zPzMjkJEppY`){uEQB!sicIr@jlD>Re{hD3tX4y=B&AaPBh(n&M-f^$KjfU0AN3R|Y
zxgHuE8Qr<^TFX8E{$t_J4e<<uzc>z+Bxcl@X4J+iUR+=%AS&TH!;EL^da2%^=6nAA
z+oxOjR&Cv6dSk_kl?x7pI0S|YhL(oTSev%$RgAns*Xl0KH9AK^vWwoQ=Wckk{zG~E
z{;G$}uD>6Adv{-c@x2%S7(PF~t;5xHVOIyk4VT(qUlPCW>h;<Cm~W-GU=*i4Pf3D^
zti;o}@PnRSPwoe=I{&1lPJi|z|6uzaZ5-}aidz@5glcl?**Sbzr~gskf{lxpMQv9V
z5AVr@7jJ%r3s>I!nh_dhwK7IovEDbg_U-wqg09tFhF53Zv9(<mCA?E~=bY7c?MKrN
zCT)IDVD%yV$Kr3Hi^F!wMNJjk>(w8&w3OXr@BN>tOONecAGTEWfIdU-`eT1%X3kjf
zL)_F#YNPor#_Laxip_3awM)xqtJ;|`W3kn*(~A@jgkB8|jD7x!b={h^CGFOmufF;B
zGxBZNlp<BPy@HGHb=>oR|1Xl|2m1xnP1=X8dDRc-H!$pHP-0f%yxiJpoxpL()QRPQ
zTF}Z67dKbM>D%A!X5+ZTr83Xqk>?|^?^eQ=PpWH=TYeSvTiw6W`Vot$t=}R=rsP^B
z#c2#pr?WXV?=?NV@w{ScYU3GcChJ{?7H*TxSfpTZ@M`l5`7&42Uz&e9c)Rwld2TV+
z?@ZX{-yxq{1%h%*ziNd=ua3R_dX;5x-7#6WRj*d9ShIGIMo+}sustbpFaCb{QSn=0
z^2vZxQ^i?NaKEm7x^G48)r#s$W#=}pg@@uF)(848@lkVryxMX7rN^b6nxT7A;(loU
z`4Ij~dGX7In=f8`vF`rK^XZ4z<*!)2Y1<^L>bcoZ3Kz?EpKV%u@Z09UI%eEgORvtz
z@_qN#Z1>r}wr0_1#rN9Tx6Ze=c^zU^&cE(h_~U(SCN9E77dM41EoI&FSuy7Qa`EN=
zSQqjNGX@CQ=rlwy?XV~?4e~c^*9ds?DCU7+5tFgz>j}M6wRlPtZpisgaBW|B$+6(3
zXHyaXqs{+CLgumTl$V&~ApDlAtu5vHCM%&U57&LTaVEt`GHU9!$aVL#N=$-s*B%Q=
zUbOF`>96Z|Plrakrp7Ma{eAVieSK2Vyu5tZO$<uES?Ppv_x8Dc|2W6OGP-Wss$HwP
zukGG$J@?9$>jBa6-G?7$6x}V#x6E4lOWb{t))OwKKTLNNPrJWsK6wAb=0;1dosSkN
zET5u1@nnj|9?^9IHT%Lt6~lL2@4gr0D6nn{M?=#Eu8PG9O>r(4UN8Du8dA`wJmrVX
zG988PX2#<h-DeN^2r?cKdL!ewL3hrBEc+&(qNY<)0rO(mcE>Xn%UMV%C_Ma=`Gn&G
ze>tnOuLw&i+kJ-4xR3mM_U^g6T$0sMfaSaZV}L-Ep=jfg3-cv@#c#RiW}2E3taf_Y
zk?#iWwfw<ilYB#u+gxc8^bxW$x^TPMU`D8fmP2@8d;C$u6L%S|?hL5pno<=Y?I_E5
z>$7dgD~{`??Xxt(Bffl`{NgHilLCjXD~p5U4ld1$LXKL3F*Zzh{d7}h7Wd?=I<fTB
zbDeai??HkUOvbGzKB~@0;rZh5c#mA|+*t{m`xa<f{#&M%^2|o#51-D@b#g~`6@B0>
zX?6Mk;d7$lr}l;wokg{8r8O>=I|;BjW^f5I%+^p>Z@>Be{K8WqdZ4xN&zk2~GrgW)
zbiu*&=aj-8F24ZP(~o=N)vEt)TFGJSs{A#hQ)Na<lSB`j@~mSDTefm-F<r1W>%i?A
zJ{{HxyDy3goUIH9elzQGfG}&F;)BI(Qy)HxbJ_pk^XulA=CC6kL5>0}o}fAA($dl=
z&!1krkT89hh~tmgJrfo$m#w<Rs9d*g@3bN<%g0t*eZ-zy9MXL6w952nNcN|d{Kk*{
zIii%#+gB}0w{bkj!j!%B#VXk!SE3H&HSRJBx6rx4_N*q{f6-m0(xvNO3te>!xA<b(
z;KaKs;rgai54gHsaa?B*i*L@(l5rGZSr`d&!^x8;_x$*z{pMc12Waz2<d4Jy{LF4u
zF-5z3vsRrr?86xPB+yq*wdQ=_P4O9j`~zRd_jMik{Lp~O^x+TT=1J>*2sia<T;FCT
z>Q%f{TOvw3=HP~JGE-y=S>2<TYHLJwE!cO<v@3F9q3s{1*yhM7jO$XDp8Fb*5qtVy
z;<^tnq#5j_CUjRH<!Vxh>EdW;Quw3iwWZ}kr+}XA#w~NLR-IfvtLBVI(lP;V*N{oh
ziq$KWre}Rx894W_`_pzS6&YPY@vj=c5*-?)?3*qMw%!tKIg?h#da%m)%CtHBeNPii
zcV3I;ioN}6^}=N*O1o}lF)cq_niaM1x1xhq>AFV!=~3STcULLbnmkxtzIOixzlDw3
zGmHZSSQc&-WDF2!NqgAL#Vl)Z;bHjq>?LyCM`vgr@?pFx65uPhGv{zuXO&Kb#===P
zGI6~bA#Ne77^b|qAk=8T@JHeSapkN-7lb;W{keWGX2y)Wm3AVt7XJH_`LfFR#;O?G
zo_D#S0j1B{-<EY}*Uvt=b^TqYZ&Bg;OM-qo2Yj)V=c;9nQM}~-*ExUj^h2Tw`d_@X
zwyZPIw6}k`Y5Su`2`^RECX2Hi{OrOY!g6r&p1=jlQnDBK@0u^HzI96CvWBQr8-hG}
zpWk`7af;6wk)72tZ?7zJ=+&>9k`bt7vO;uSoSUju2+IORCey$b97n`$xvpqjP<S5x
zF7kB_OZHN2oj8uZZKvd!lJ+W`T;I&Vz_-NH#W6(kjp>C1);a4+r`2o-ZNB^F*Y&WU
zhrb>B_4(kYV^_Uj{yU}-+ZeR4wAEQ(-r*Tn-@dBw4O31YxP5(V?6be0Q&ZNhpK3MX
zWbEyybq^lbe>@;P^E$un0&(6GAB%i{KYn~(wc2Lyp7r|<yviuB)myso+n@6f-G$q%
z=dQb#68-h)>%v{%wqB3>Q(SEJ@5Al~B|GH4NnPJK*YA2+HSZD|j)nVc-sd@fFcD;6
zb<CKWa^i!!M152J^?zn(A`BCka!Fskv7&5#*Sf__+(+jmZmz!RrTR6Z;6jJIV}`-5
zCS|Fbi;I;6cm*?39%_U}iD-pKga|e0zYRz{(5}5_>a4xTL>2DpA1bl4h&oVM*D!PM
zHBp80_f=cjUjKai+`0GeqgO}wY^ZmhyITCSQ^ih!A{l#5WAQ4Nda1fPsg63Yb-O+V
zKZ+~5Zn&pjwc_y44LNPc)cCgT7T8kXdFJ)>!yBExfBrh1>$p+=^<CVbQ>#v%Z?9OJ
zZLgmn-oHNR`j+bokcO$iI!-SWjf(|4^EZFJlCX@yxb=oXa6hZIT9)SWuFX$2Pp&#6
z&U&Uw$0Xq>KXcZhJGPx#G0Rtp{@8t8^Wwh?+CL|!w)RWq&zHY@`X|@>*LQNHUhBVm
zy6eI6y|KPeGYVuEUwp<jcmI*-pNsEZIIUXDY8=0JwfUFy*{S<w9atYqsWBx8uZ`O~
zD{!&f!T^nzMX|3yn|52mJR9xVgbXGWM4rz+;3ZmlCBVs6tlVKsps%gitBnE9nr5pu
z236MW{po%>ZH~o{|KHx3s;x5SXZ~T#bC}1xJyKIw$?cTxlH>(Zt6D{)mUL)$MLS&z
zNuH$^%lY@hv@70OVYm3Da;39pm6hjSI^90aG<5bBiM4CL3b}G{tud5lZqm5Q@HndR
zp;7p~zXpd_2Csc#V9Z`SKi)|G+|1&*|IeSue=ayzeJ*36GfUE*gBPA~w%vPr;=XS6
zzW&fdOP^2MF35Jou{|S$>Fa_nvq$~=FT1ioyRV=WYRK?w<&GT^&-F_ZuEuL$(QEAp
z5#T#)Yx||h+^^>s%aKm)3G*B*m#~~l{PLL1%Ajp_!H=BeR@vr)1Qw}`J&qSSn0vem
zzOWq4$Pi%TJv60qlHfh<WmWkNUsz5@q~7m*TiW3!v4zp5*u_NFfZ>;>jg5?PnuMU(
zv3L^&rT;GkSY;OpG_Sn-OSb*AwA|WzmJ^y!O+C?BV99rWj-$HU!vh9uUW9J@ex`kk
zR^z2UMUFpZ*=90q`8#?-4=rYs%2@FA-n+g~Cl!YGza*X-8-@pUbEq!3_v?eN1<!@U
z7GEu=x|E!kU|@D+NG@x?6)G_C%A&oAIt8COSXp8uT7!+5tlJ(QF?ch}(ZZ0av5<qq
z!jP#w?Z<ZQiBgQ_cO+cqm;Y9@cvvZrETd;($h16-#joc8t2G0oxJ*Izn^XH&i$1)d
zC?z<9ajyZB0E5Y?-2C&Rp1g-z@9mD&`ErOuw?yEAg3P?HiHA1N<-2$x`Izo+$tkNB
zF-g4;;GEm>Y3HkzjxYZ0n13k8OKHC$gWts4Zx8L9<|d*WyApH&$mJM`hKTpa<(V2v
zFRhhx;r_SB<*ks15l=(#mNiMbv-;%QPCq?#;lTPAf0s(n{QT}uaMX7tf#isGwt}s{
zl{RfE{ww$R&`x6sSy{KNXEsOvYTjFK$X54PUT5!qg~y%hf7dAs92e>+zV-3GSwuUV
zfw?KSvGAYWhm1@<Xs?TXIqT9!pXtS?{(U(5?}KQ^KM6^>Lr>3fS16?~ykBbL@mKNP
zHxrXUfef>}`?^{8D<miW+HLdIwfu>k{P7nvd?W2XUG~4REmylw&idW=8I2N;pPZb0
zV@sl~l+^4$a?1Z_x`K`Xef4iId#ZNW57T3fzpDN`p6p-np<VtD)LFl#UkaLIRVwuV
z&-J`Dahs35x60c7r`GGZQS3R*--pG29}ZXe_1LG_c-6JPyt=vnKkn{hUu(aJhb?34
zoN&K`rfKC5?#9M{;(8F0arlscwCqxy={E5_KmDKmShG96QR4B<rlUXp{eHjP<k*qJ
zx)a&<-haGCBf9U;p7ap=X%2HPcmAKk`-@}$am~to68_Ip{8#q9Eb_Z4zwd_pKBkNE
zmFIO1Jv`hVYCrAeC3%;|V+;}w7cXAy=$m)TdJ~f&=vK66=jK{3HDpp$Q)4qUGz^x4
z1ho`L<BH^6b1pl~&^vzU-v`s!UxyP66jW7Hy^?Kw{yK_e?70TI?MFp2j&X_gt&Pd-
zphGI}#QazHxA)nWbCaq2Xj3cq-}w{%86?*KNP?mZB}dvFIyyQ!R17}~aDdK=6BP7p
zV+38X3rZ`X+xI4cZx~gY!~?!gbYjX6DT&UVF?umO3K-QUb8b#QKd+>E^;NFzx8H8|
zTYlN|^Q0@Uudh#jc4p?O^)e?8<ZVBkw)tR&iQlfZYyKu~zIoy1%}&tm2<PTlW=$71
zs;#ZvQTA5qOq%hRs=rHapS~r}*UlUp8@nNDt%tvV`^l7`-6~29dzduVPMapCqN<vB
zv`ch`dA{5<oyewx2M_LkXI%fUW`>X2eE-VI$_}ltaCdk1Ns}gBxP5zdnWmz0%Yo?p
zy{)TOt*X8ickJJfFPHrjjb?60IVtqy$rA;2b$0hYnZVs^7MwnJ4s=DLmbUiC6UzM$
zj*7?c(Y^C`UeDi+<?rK;96!Ez!2*WtYik^nl9aaP-d<J~>B1nvu=MMz)$13nTE#V8
zKfdi~Qsdb)(4|iHFY7?(1s*$gY|8nC&h1VCYpd?$nQz(zIxCfR`Q?>mmWrQ`ipMJ`
zDl*E~|M^(^Rz12NbfBNFukVZZ@7s?iITjWgn&sbHQx@sCJ@2j+4-e0SOG~{o^7D^R
zRCWjLvG&_FKj-hn2@^nfj6VAH_4SJvFAiLfukSrO+kEl<{qb)vbx1IzUb%X;b=x+x
zJ>PC+GuUiT1f8|_=JxjdOSPp|vOH|fpDw;EIj9#N8nsrew-<C<cEIi_6RKV=onG+q
zk?Wp+zg~aeIzQ)cU{Fxgn>RTO4xrl%D;~0%n42F?+PESnvLG}(Tzh+-u&{7oKtRK<
zU%x!RPhM-!#m)WkO0d7?>3+Lk8c9h>pj+3ILS5wMFl#J)_b%_qv13Y#ijI-fXU*!G
zH*cQj_q)5x^>5w24LY=ZP1IJd&d$z*I;Bw^-QCTnp9byjnQ-a#*9)(|8c6Vb-#WkN
zZ{h02?){(xLpu8V!*@@aP`ES3qVki9S?(>9m)kadJHE5{dBKANj90E-f4sQg&M7Bn
z%`H{Ik6a6Sbi}xol$C3*9X)bHV|(hq6Q7=*o;Yn9Tl?Wg+v;x$y1KmS=jL#h?flX(
zVXr;t7O=Osw?E$d{odqPjtf_<(mHbVsIOIc$g_VL85sv29&R@@Gi&SM`1eN3mwykF
zhT`OtEW7W%+nkq^!(%n~-L`~^)v>$Fe(HpWggiLRZ|@Qt8yoOy348aMzZY-b?A)};
z2(+JMb@=+Q-E$_aT)Xz@!DjZtM@Kq6=Rcde(|*<J)q%0Gz2Cl-%{ZHulAeAz$82@1
zn5W-7`(RJQ>Tfwb{QQTrwragz7q_?TxLoy{ea8%EpMCNAHFrtnmkAS=+DAo2ZK(K|
zlyhSP<JPTPv!)9RIdNRMa%I7~b$q<MydM7k``;U;yzGxoO-oC9c4lTqc6RV?5hXSU
z$(d)<RMgcU&(7Z$c<t@|{qox3>q4gW%iH&Dzh4&}`R?u8qfbvypPD-RY}@;NzxlYu
z^>{qbn(W<RZ}aN)Yfu`QYhAu**)q4cMNWs(HZR<?Nr;!17jzhNP*70b?Y6%U3x9pd
zw2<LT-MMllr&u?urKP1-nCp|Rg}?I*vo>>2I{okO@79YMBCEsJ3RPBCDygcvmXw!k
z-_O6hE3~DxRrB=mK3U<YwP8=5J?lDk%4_1BIXXqf#YZ1JSip6)z3=o>p{GxuCf(eW
z%G40Ct7N5yzP@<g_UN~lnzHWit6j8bPt20#%e$8>Q3;HT)3f{i#`tOVw|4isx_uqp
z-NH9--n5%P*SdUFY}5r4Gczs*C1vHu+aB*LeB37R=-#i#FPG1+d+~emnl(O0jvw#7
zbSWq>DoX21)!r3r*M{!anRI8xSv^o4W+J`)z1Y_LJv|<_>dQ_o+q_x0x3||os#ilp
z!yzVS&Zk&^fBs#&cLzp9yx3fuovjTjnXg<4vH5<d_(Im!tSNFvP8@SA3LkCzdfx7L
z&Wmo&h4bdg#q26MnI2nIWE2z}JoWued57re+p_Ts?9$K4*!=tPSSv)N#@X39BR6;N
z<MN+Be_nW5@`iu?$B%_3=H`nRFJ_kNW$PBx{q(xbGEkxSrffy|_37a2pp+&Zabb8O
z;{duo>?G)(S7?FXv}phS|LgR{)RmOJ8ZZb22B@g2dVZV~ue69=5L)s}Fo14%RXNPy
z;i7o)>eW`zx!XUV&CZ(c<f3BB=Agv2OFMksf)y(`EG;d6JZR>>qSxNxQN`2XA`)_a
zU959ppx~!ZpFUg-kGK7@|DS`)7li}{l|>6)zJ3jodUk&P`48?cCcPlbFYNhz&RRlB
z>d?_{aYGxMHD#7AE>Dg!c(^zQ2M0HU_E9G!Fr=oY))<-yUNkufl9)VkV&jq}Dt~@F
z?$5~2cXxGVo#VIsR;r+&XFubFjwU^2WoFQI3@d||Zzy{k)zja<I#x(<;*~>J^%^?l
z{Ote#F*Y(bp8AxPTWrDBt)k)U<65s~wO-5!*=VJtw9^n2AR=O7_qOTj>hfl0W@?2v
zySQwBq?>>qj2#`g>P@83b8%6T1Yhc^gd77@)#_uxaN`Z%*4GN4E94YrpQw4ru;KCi
j(p6&4pgMiw=lZ{scY59EPP@;*z`)??>gTe~DWM4fVl+1<

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_ds.svg b/doc/sf_and_dist/graphs/jacobi_ds.svg
new file mode 100644
index 000000000..e328d02a5
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_ds.svg
@@ -0,0 +1,81 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="76.8" y="59" width="375.2" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="75.8" y="58" width="377.2" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="75.8" y1="58" x2="75.8" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="75.8" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M73.8,336.8 L75.8,336.8 M73.8,329.8 L75.8,329.8 M73.8,322.8 L75.8,322.8 M73.8,308.8 L75.8,308.8 M73.8,301.8 L75.8,301.8 M73.8,294.8 L75.8,294.8 M73.8,280.8 L75.8,280.8 M73.8,273.8 L75.8,273.8 M73.8,266.9 L75.8,266.9 M73.8,252.9 L75.8,252.9 M73.8,245.9 L75.8,245.9 M73.8,238.9 L75.8,238.9 M73.8,224.9 L75.8,224.9 M73.8,217.9 L75.8,217.9 M73.8,210.9 L75.8,210.9 M73.8,196.9 L75.8,196.9 M73.8,189.9 L75.8,189.9 M73.8,182.9 L75.8,182.9 M73.8,168.9 L75.8,168.9 M73.8,161.9 L75.8,161.9 M73.8,154.9 L75.8,154.9 M73.8,141 L75.8,141 M73.8,134 L75.8,134 M73.8,127 L75.8,127 M73.8,113 L75.8,113 M73.8,106 L75.8,106 M73.8,98.99 L75.8,98.99 M73.8,85 L75.8,85 M73.8,78 L75.8,78 M73.8,71.01 L75.8,71.01 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M78.99,341 L78.99,343 M94.93,341 L94.93,343 M110.9,341 L110.9,343 M142.7,341 L142.7,343 M158.7,341 L158.7,343 M174.6,341 L174.6,343 M206.5,341 L206.5,343 M222.4,341 L222.4,343 M238.4,341 L238.4,343 M270.2,341 L270.2,343 M286.2,341 L286.2,343 M302.1,341 L302.1,343 M334,341 L334,343 M349.9,341 L349.9,343 M365.9,341 L365.9,343 M397.8,341 L397.8,343 M413.7,341 L413.7,343 M429.6,341 L429.6,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M70.8,315.8 L75.8,315.8 M70.8,287.8 L75.8,287.8 M70.8,259.9 L75.8,259.9 M70.8,231.9 L75.8,231.9 M70.8,203.9 L75.8,203.9 M70.8,175.9 L75.8,175.9 M70.8,147.9 L75.8,147.9 M70.8,120 L75.8,120 M70.8,91.99 L75.8,91.99 M70.8,64.02 L75.8,64.02 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M126.8,341 L126.8,346 M190.6,341 L190.6,346 M254.3,341 L254.3,346 M318.1,341 L318.1,346 M381.8,341 L381.8,346 M445.6,341 L445.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="126.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0.5</text>
+<text x="190.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="254.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1.5</text>
+<text x="318.1" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="381.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2.5</text>
+<text x="445.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">3</text></g>
+<g id="yTicksValues">
+<text x="64.8" y="318.2" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="64.8" y="290.2" text-anchor="end" font-size="12" font-family="Verdana">2</text>
+<text x="64.8" y="262.3" text-anchor="end" font-size="12" font-family="Verdana">3</text>
+<text x="64.8" y="234.3" text-anchor="end" font-size="12" font-family="Verdana">4</text>
+<text x="64.8" y="206.3" text-anchor="end" font-size="12" font-family="Verdana">5</text>
+<text x="64.8" y="178.3" text-anchor="end" font-size="12" font-family="Verdana">6</text>
+<text x="64.8" y="150.3" text-anchor="end" font-size="12" font-family="Verdana">7</text>
+<text x="64.8" y="122.4" text-anchor="end" font-size="12" font-family="Verdana">8</text>
+<text x="64.8" y="94.39" text-anchor="end" font-size="12" font-family="Verdana">9</text>
+<text x="64.8" y="66.42" text-anchor="end" font-size="12" font-family="Verdana">10</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ds(k, phi)</text></g>
+<g id="xLabel">
+<text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,63.55 L77.65,98.91 L79.5,126.3 L81.35,148.2 L83.2,166 L85.04,180.8 L86.89,193.3 L88.74,204 L90.59,213.3 L92.44,221.3 L94.29,228.4 L96.14,234.8 L97.99,240.4 L99.83,245.5 L101.7,250 L103.5,254.2 L105.4,258 L107.2,261.4 L109.1,264.6 L110.9,267.5 L112.8,270.2 L114.6,272.7 L116.5,275 L118.3,277.2 L120.2,279.2 L122,281.1 L123.9,282.9 L125.7,284.5 L127.6,286.1 L129.4,287.5 L131.3,288.9 L133.1,290.2 L135,291.5 L136.8,292.6 L138.7,293.7 L140.5,294.8 L142.4,295.8 L144.2,296.7 L146.1,297.6 L147.9,298.5 L149.8,299.3 L151.6,300.1 L153.5,300.8 L155.3,301.5 L157.1,302.2 L159,302.9 L160.8,303.5 L162.7,304.1 L164.5,304.6 L166.4,305.2 L168.2,305.7 L170.1,306.2 L171.9,306.7 L173.8,307.1 L175.6,307.6 L177.5,308 L179.3,308.4 L181.2,308.8 L183,309.2 L184.9,309.5 L186.7,309.9 L188.6,310.2 L190.4,310.5 L192.3,310.8 L194.1,311.1 L196,311.4 L197.8,311.7 L199.7,311.9 L201.5,312.2 L203.4,312.4 L205.2,312.6 L207.1,312.9 L208.9,313.1 L210.8,313.3 L212.6,313.4 L214.5,313.6 L216.3,313.8 L218.2,314 L220,314.1 L221.9,314.3 L223.7,314.4 L225.6,314.5 L227.4,314.7 L229.3,314.8 L231.1,314.9 L232.9,315 L234.8,315.1 L236.6,315.2 L238.5,315.3 L240.3,315.4 L242.2,315.4 L244,315.5 L245.9,315.6 L247.7,315.6 L249.6,315.7 L251.4,315.7 L253.3,315.7 L255.1,315.8 L257,315.8 L258.8,315.8 L260.7,315.8 L262.5,315.8 L264.4,315.8 L266.2,315.8 L268.1,315.8 L269.9,315.8 L271.8,315.8 L273.6,315.7 L275.5,315.7 L277.3,315.6 L279.2,315.6 L281,315.5 L282.9,315.5 L284.7,315.4 L286.6,315.3 L288.4,315.3 L290.3,315.2 L292.1,315.1 L294,315 L295.8,314.9 L297.7,314.8 L299.5,314.7 L301.4,314.5 L303.2,314.4 L305.1,314.2 L306.9,314.1 L308.8,313.9 L310.6,313.8 L312.4,313.6 L314.3,313.4 L316.1,313.2 L318,313 L319.8,312.8 L321.7,312.6 L323.5,312.4 L325.4,312.1 L327.2,311.9 L329.1,311.6 L330.9,311.4 L332.8,311.1 L334.6,310.8 L336.5,310.5 L338.3,310.2 L340.2,309.8 L342,309.5 L343.9,309.1 L345.7,308.7 L347.6,308.4 L349.4,308 L351.3,307.5 L353.1,307.1 L355,306.6 L356.8,306.1 L358.7,305.6 L360.5,305.1 L362.4,304.6 L364.2,304 L366.1,303.4 L367.9,302.8 L369.8,302.1 L371.6,301.4 L373.5,300.7 L375.3,300 L377.2,299.2 L379,298.4 L380.9,297.5 L382.7,296.6 L384.6,295.6 L386.4,294.6 L388.3,293.6 L390.1,292.5 L391.9,291.3 L393.8,290.1 L395.6,288.7 L397.5,287.3 L399.3,285.9 L401.2,284.3 L403,282.6 L404.9,280.8 L406.7,278.9 L408.6,276.9 L410.4,274.7 L412.3,272.4 L414.1,269.9 L416,267.1 L417.8,264.2 L419.7,261 L421.5,257.5 L423.4,253.7 L425.2,249.5 L427.1,244.8 L428.9,239.7 L430.8,234 L432.6,227.6 L434.5,220.3 L436.3,212.1 L438.2,202.7 L440,191.8 L441.9,179 L443.7,163.8 L445.6,145.5 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M75.8,63.78 L77.65,99.18 L79.5,126.6 L81.35,148.5 L83.2,166.3 L85.04,181.2 L86.89,193.7 L88.74,204.5 L90.59,213.8 L92.44,221.9 L94.29,229 L96.14,235.4 L97.99,241 L99.83,246.1 L101.7,250.7 L103.5,254.9 L105.4,258.7 L107.2,262.2 L109.1,265.4 L110.9,268.4 L112.8,271.1 L114.6,273.6 L116.5,276 L118.3,278.2 L120.2,280.2 L122,282.2 L123.9,284 L125.7,285.6 L127.6,287.2 L129.4,288.7 L131.3,290.1 L133.1,291.5 L135,292.8 L136.8,294 L138.7,295.1 L140.5,296.2 L142.4,297.2 L144.2,298.2 L146.1,299.1 L147.9,300 L149.8,300.9 L151.6,301.7 L153.5,302.4 L155.3,303.2 L157.1,303.9 L159,304.6 L160.8,305.2 L162.7,305.8 L164.5,306.4 L166.4,307 L168.2,307.6 L170.1,308.1 L171.9,308.6 L173.8,309.1 L175.6,309.6 L177.5,310 L179.3,310.5 L181.2,310.9 L183,311.3 L184.9,311.7 L186.7,312.1 L188.6,312.4 L190.4,312.8 L192.3,313.1 L194.1,313.4 L196,313.7 L197.8,314 L199.7,314.3 L201.5,314.6 L203.4,314.9 L205.2,315.1 L207.1,315.4 L208.9,315.6 L210.8,315.8 L212.6,316.1 L214.5,316.3 L216.3,316.5 L218.2,316.7 L220,316.9 L221.9,317.1 L223.7,317.2 L225.6,317.4 L227.4,317.6 L229.3,317.7 L231.1,317.8 L232.9,318 L234.8,318.1 L236.6,318.2 L238.5,318.4 L240.3,318.5 L242.2,318.6 L244,318.7 L245.9,318.8 L247.7,318.9 L249.6,319 L251.4,319 L253.3,319.1 L255.1,319.2 L257,319.2 L258.8,319.3 L260.7,319.3 L262.5,319.4 L264.4,319.4 L266.2,319.5 L268.1,319.5 L269.9,319.5 L271.8,319.5 L273.6,319.5 L275.5,319.6 L277.3,319.6 L279.2,319.6 L281,319.6 L282.9,319.5 L284.7,319.5 L286.6,319.5 L288.4,319.5 L290.3,319.5 L292.1,319.4 L294,319.4 L295.8,319.3 L297.7,319.3 L299.5,319.2 L301.4,319.2 L303.2,319.1 L305.1,319 L306.9,318.9 L308.8,318.8 L310.6,318.8 L312.4,318.7 L314.3,318.6 L316.1,318.4 L318,318.3 L319.8,318.2 L321.7,318.1 L323.5,317.9 L325.4,317.8 L327.2,317.7 L329.1,317.5 L330.9,317.3 L332.8,317.2 L334.6,317 L336.5,316.8 L338.3,316.6 L340.2,316.4 L342,316.2 L343.9,316 L345.7,315.8 L347.6,315.6 L349.4,315.3 L351.3,315.1 L353.1,314.8 L355,314.5 L356.8,314.2 L358.7,314 L360.5,313.7 L362.4,313.3 L364.2,313 L366.1,312.7 L367.9,312.3 L369.8,312 L371.6,311.6 L373.5,311.2 L375.3,310.8 L377.2,310.4 L379,309.9 L380.9,309.5 L382.7,309 L384.6,308.5 L386.4,308 L388.3,307.4 L390.1,306.9 L391.9,306.3 L393.8,305.7 L395.6,305 L397.5,304.4 L399.3,303.7 L401.2,303 L403,302.2 L404.9,301.4 L406.7,300.6 L408.6,299.8 L410.4,298.9 L412.3,297.9 L414.1,296.9 L416,295.9 L417.8,294.8 L419.7,293.6 L421.5,292.4 L423.4,291.1 L425.2,289.8 L427.1,288.3 L428.9,286.8 L430.8,285.2 L432.6,283.5 L434.5,281.6 L436.3,279.7 L438.2,277.6 L440,275.4 L441.9,273 L443.7,270.4 L445.6,267.6 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M75.8,64.07 L77.65,99.51 L79.5,127 L81.35,148.9 L83.2,166.8 L85.04,181.7 L86.89,194.3 L88.74,205.1 L90.59,214.4 L92.44,222.5 L94.29,229.7 L96.14,236.1 L97.99,241.8 L99.83,247 L101.7,251.6 L103.5,255.8 L105.4,259.7 L107.2,263.2 L109.1,266.5 L110.9,269.5 L112.8,272.2 L114.6,274.8 L116.5,277.2 L118.3,279.4 L120.2,281.5 L122,283.5 L123.9,285.3 L125.7,287.1 L127.6,288.7 L129.4,290.2 L131.3,291.7 L133.1,293.1 L135,294.4 L136.8,295.6 L138.7,296.8 L140.5,297.9 L142.4,299 L144.2,300 L146.1,301 L147.9,301.9 L149.8,302.8 L151.6,303.7 L153.5,304.5 L155.3,305.3 L157.1,306 L159,306.8 L160.8,307.4 L162.7,308.1 L164.5,308.8 L166.4,309.4 L168.2,310 L170.1,310.5 L171.9,311.1 L173.8,311.6 L175.6,312.1 L177.5,312.6 L179.3,313.1 L181.2,313.6 L183,314 L184.9,314.5 L186.7,314.9 L188.6,315.3 L190.4,315.7 L192.3,316.1 L194.1,316.4 L196,316.8 L197.8,317.1 L199.7,317.5 L201.5,317.8 L203.4,318.1 L205.2,318.4 L207.1,318.7 L208.9,319 L210.8,319.2 L212.6,319.5 L214.5,319.8 L216.3,320 L218.2,320.3 L220,320.5 L221.9,320.7 L223.7,320.9 L225.6,321.1 L227.4,321.4 L229.3,321.6 L231.1,321.7 L232.9,321.9 L234.8,322.1 L236.6,322.3 L238.5,322.5 L240.3,322.6 L242.2,322.8 L244,322.9 L245.9,323.1 L247.7,323.2 L249.6,323.3 L251.4,323.5 L253.3,323.6 L255.1,323.7 L257,323.8 L258.8,323.9 L260.7,324 L262.5,324.1 L264.4,324.2 L266.2,324.3 L268.1,324.4 L269.9,324.5 L271.8,324.6 L273.6,324.7 L275.5,324.7 L277.3,324.8 L279.2,324.9 L281,324.9 L282.9,325 L284.7,325 L286.6,325.1 L288.4,325.1 L290.3,325.1 L292.1,325.2 L294,325.2 L295.8,325.2 L297.7,325.2 L299.5,325.3 L301.4,325.3 L303.2,325.3 L305.1,325.3 L306.9,325.3 L308.8,325.3 L310.6,325.3 L312.4,325.3 L314.3,325.3 L316.1,325.2 L318,325.2 L319.8,325.2 L321.7,325.2 L323.5,325.1 L325.4,325.1 L327.2,325 L329.1,325 L330.9,325 L332.8,324.9 L334.6,324.8 L336.5,324.8 L338.3,324.7 L340.2,324.6 L342,324.6 L343.9,324.5 L345.7,324.4 L347.6,324.3 L349.4,324.2 L351.3,324.1 L353.1,324 L355,323.9 L356.8,323.8 L358.7,323.7 L360.5,323.6 L362.4,323.4 L364.2,323.3 L366.1,323.2 L367.9,323 L369.8,322.9 L371.6,322.7 L373.5,322.6 L375.3,322.4 L377.2,322.2 L379,322.1 L380.9,321.9 L382.7,321.7 L384.6,321.5 L386.4,321.3 L388.3,321.1 L390.1,320.9 L391.9,320.7 L393.8,320.4 L395.6,320.2 L397.5,320 L399.3,319.7 L401.2,319.5 L403,319.2 L404.9,318.9 L406.7,318.6 L408.6,318.3 L410.4,318 L412.3,317.7 L414.1,317.4 L416,317.1 L417.8,316.7 L419.7,316.3 L421.5,316 L423.4,315.6 L425.2,315.2 L427.1,314.8 L428.9,314.4 L430.8,313.9 L432.6,313.5 L434.5,313 L436.3,312.5 L438.2,312 L440,311.5 L441.9,311 L443.7,310.4 L445.6,309.8 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M75.8,64.39 L77.65,99.88 L79.5,127.4 L81.35,149.4 L83.2,167.3 L85.04,182.2 L86.89,194.9 L88.74,205.7 L90.59,215.1 L92.44,223.3 L94.29,230.5 L96.14,236.9 L97.99,242.7 L99.83,247.9 L101.7,252.6 L103.5,256.8 L105.4,260.7 L107.2,264.3 L109.1,267.6 L110.9,270.7 L112.8,273.5 L114.6,276.1 L116.5,278.5 L118.3,280.8 L120.2,283 L122,285 L123.9,286.9 L125.7,288.6 L127.6,290.3 L129.4,291.9 L131.3,293.4 L133.1,294.8 L135,296.2 L136.8,297.5 L138.7,298.7 L140.5,299.9 L142.4,301 L144.2,302.1 L146.1,303.1 L147.9,304.1 L149.8,305 L151.6,305.9 L153.5,306.8 L155.3,307.6 L157.1,308.4 L159,309.2 L160.8,309.9 L162.7,310.7 L164.5,311.3 L166.4,312 L168.2,312.7 L170.1,313.3 L171.9,313.9 L173.8,314.5 L175.6,315 L177.5,315.6 L179.3,316.1 L181.2,316.6 L183,317.1 L184.9,317.6 L186.7,318.1 L188.6,318.5 L190.4,319 L192.3,319.4 L194.1,319.8 L196,320.2 L197.8,320.6 L199.7,321 L201.5,321.4 L203.4,321.8 L205.2,322.1 L207.1,322.5 L208.9,322.8 L210.8,323.1 L212.6,323.5 L214.5,323.8 L216.3,324.1 L218.2,324.4 L220,324.7 L221.9,325 L223.7,325.2 L225.6,325.5 L227.4,325.8 L229.3,326 L231.1,326.3 L232.9,326.5 L234.8,326.8 L236.6,327 L238.5,327.2 L240.3,327.5 L242.2,327.7 L244,327.9 L245.9,328.1 L247.7,328.3 L249.6,328.5 L251.4,328.7 L253.3,328.9 L255.1,329.1 L257,329.3 L258.8,329.5 L260.7,329.6 L262.5,329.8 L264.4,330 L266.2,330.1 L268.1,330.3 L269.9,330.5 L271.8,330.6 L273.6,330.8 L275.5,330.9 L277.3,331.1 L279.2,331.2 L281,331.3 L282.9,331.5 L284.7,331.6 L286.6,331.7 L288.4,331.8 L290.3,332 L292.1,332.1 L294,332.2 L295.8,332.3 L297.7,332.4 L299.5,332.5 L301.4,332.6 L303.2,332.7 L305.1,332.8 L306.9,332.9 L308.8,333 L310.6,333.1 L312.4,333.2 L314.3,333.3 L316.1,333.4 L318,333.5 L319.8,333.5 L321.7,333.6 L323.5,333.7 L325.4,333.8 L327.2,333.8 L329.1,333.9 L330.9,334 L332.8,334 L334.6,334.1 L336.5,334.2 L338.3,334.2 L340.2,334.3 L342,334.3 L343.9,334.4 L345.7,334.4 L347.6,334.5 L349.4,334.5 L351.3,334.6 L353.1,334.6 L355,334.7 L356.8,334.7 L358.7,334.7 L360.5,334.8 L362.4,334.8 L364.2,334.8 L366.1,334.9 L367.9,334.9 L369.8,334.9 L371.6,334.9 L373.5,335 L375.3,335 L377.2,335 L379,335 L380.9,335 L382.7,335 L384.6,335 L386.4,335 L388.3,335 L390.1,335.1 L391.9,335.1 L393.8,335.1 L395.6,335.1 L397.5,335.1 L399.3,335 L401.2,335 L403,335 L404.9,335 L406.7,335 L408.6,335 L410.4,335 L412.3,335 L414.1,334.9 L416,334.9 L417.8,334.9 L419.7,334.9 L421.5,334.8 L423.4,334.8 L425.2,334.8 L427.1,334.7 L428.9,334.7 L430.8,334.7 L432.6,334.6 L434.5,334.6 L436.3,334.6 L438.2,334.5 L440,334.5 L441.9,334.4 L443.7,334.4 L445.6,334.3 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M75.8,64.48 L77.65,99.98 L79.5,127.5 L81.35,149.5 L83.2,167.5 L85.04,182.4 L86.89,195 L88.74,205.9 L90.59,215.3 L92.44,223.5 L94.29,230.7 L96.14,237.2 L97.99,243 L99.83,248.1 L101.7,252.9 L103.5,257.1 L105.4,261.1 L107.2,264.6 L109.1,268 L110.9,271 L112.8,273.8 L114.6,276.5 L116.5,278.9 L118.3,281.2 L120.2,283.4 L122,285.4 L123.9,287.3 L125.7,289.1 L127.6,290.8 L129.4,292.4 L131.3,293.9 L133.1,295.4 L135,296.7 L136.8,298 L138.7,299.3 L140.5,300.5 L142.4,301.6 L144.2,302.7 L146.1,303.7 L147.9,304.7 L149.8,305.7 L151.6,306.6 L153.5,307.5 L155.3,308.3 L157.1,309.1 L159,309.9 L160.8,310.7 L162.7,311.4 L164.5,312.1 L166.4,312.8 L168.2,313.4 L170.1,314.1 L171.9,314.7 L173.8,315.3 L175.6,315.9 L177.5,316.4 L179.3,317 L181.2,317.5 L183,318 L184.9,318.5 L186.7,319 L188.6,319.5 L190.4,320 L192.3,320.4 L194.1,320.8 L196,321.3 L197.8,321.7 L199.7,322.1 L201.5,322.5 L203.4,322.9 L205.2,323.2 L207.1,323.6 L208.9,324 L210.8,324.3 L212.6,324.6 L214.5,325 L216.3,325.3 L218.2,325.6 L220,325.9 L221.9,326.2 L223.7,326.5 L225.6,326.8 L227.4,327.1 L229.3,327.4 L231.1,327.7 L232.9,327.9 L234.8,328.2 L236.6,328.4 L238.5,328.7 L240.3,328.9 L242.2,329.2 L244,329.4 L245.9,329.7 L247.7,329.9 L249.6,330.1 L251.4,330.3 L253.3,330.5 L255.1,330.7 L257,331 L258.8,331.2 L260.7,331.4 L262.5,331.6 L264.4,331.7 L266.2,331.9 L268.1,332.1 L269.9,332.3 L271.8,332.5 L273.6,332.7 L275.5,332.8 L277.3,333 L279.2,333.2 L281,333.3 L282.9,333.5 L284.7,333.6 L286.6,333.8 L288.4,334 L290.3,334.1 L292.1,334.2 L294,334.4 L295.8,334.5 L297.7,334.7 L299.5,334.8 L301.4,334.9 L303.2,335.1 L305.1,335.2 L306.9,335.3 L308.8,335.5 L310.6,335.6 L312.4,335.7 L314.3,335.8 L316.1,336 L318,336.1 L319.8,336.2 L321.7,336.3 L323.5,336.4 L325.4,336.5 L327.2,336.6 L329.1,336.7 L330.9,336.8 L332.8,336.9 L334.6,337 L336.5,337.1 L338.3,337.2 L340.2,337.3 L342,337.4 L343.9,337.5 L345.7,337.6 L347.6,337.7 L349.4,337.8 L351.3,337.9 L353.1,338 L355,338.1 L356.8,338.1 L358.7,338.2 L360.5,338.3 L362.4,338.4 L364.2,338.5 L366.1,338.6 L367.9,338.6 L369.8,338.7 L371.6,338.8 L373.5,338.9 L375.3,338.9 L377.2,339 L379,339.1 L380.9,339.1 L382.7,339.2 L384.6,339.3 L386.4,339.3 L388.3,339.4 L390.1,339.5 L391.9,339.5 L393.8,339.6 L395.6,339.6 L397.5,339.7 L399.3,339.8 L401.2,339.8 L403,339.9 L404.9,339.9 L406.7,340 L408.6,340.1 L410.4,340.1 L412.3,340.2 L414.1,340.2 L416,340.3 L417.8,340.3 L419.7,340.4 L421.5,340.4 L423.4,340.5 L425.2,340.5 L427.1,340.6 L428.9,340.6 L430.8,340.7 L432.6,340.7 L434.5,340.7 L436.3,340.8 L438.2,340.8 L440,340.9 L441.9,340.9 L443.7,341 L445.6,341 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic ds</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_nc.png b/doc/sf_and_dist/graphs/jacobi_nc.png
new file mode 100644
index 0000000000000000000000000000000000000000..71fd9bedf52caad6e27a5b807a404c8184cf91ad
GIT binary patch
literal 37855
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{kuZwEfU|Kd~S<Rqo?g|8_jQ_v;AQRIl|1XdTpfa}M0
zZIfTo%~~jaMbt6O<<z1bI$aUd)aFjr^Lj6!prW{B`pWO$j~ggE3wg};nPfTt`N_pQ
zpYBcPGFE@C8~*jt7k`l!0VfW{mh%^w_E==9)UoZ|o-7Cw5RePWF#7y%&eA@X3+ERc
z*Wg?LR_7m3ZOxzv(i6B<g;4~g@`K?d1}>1$4+&3(R*<Ti9+d`=jDVe+kON4DLtYuG
zzkec20Ec3Wz@g(FOd23#9wra8F%J#ZCU?HPyxchboJ@Xu(4w20(~WC?m2h!$$KHNZ
zW_@|NfBLmGk#Rjf9EvvXpdg!aeV%Oh#RcEXbeuYbWbEta*#G<3@48JtdRtFR3yZ!>
zh}F!QGh13)Cr+4fV5V`pS8d$(yt_L}UJ4aIKlgOq?sr;OEq{N1pMI!?)7;i?`Q?qN
zr^T+nFDxvK*;6s`%a@WvhYvGuh|qcQwW_J9>BPBnWwN_VUx&H%O1UN^D6sR%XncLF
zdGgxY=#5cpRn*iL1+DCQQ~&4V@yN|-ypz>@9~~8sU-RK>i@>4-DbISp+q=Jh>(C-#
zp1v_+N6E`cufH!@qVlH9nw6C`uIE(oq)C%@RD4wW`Sa&eJ9TU8*|OGUcfMH6^$UNu
zgNuvHqWYVTqod=~yvI@B?-cV}T3XIH`z-0Pm#^>BH#aw@q@;wL`r0CJ$WzEcF{>eL
zZPd=t3yT&n_Vo1p80R3jt@3l4ju`jXS68(^?_3+THR<-YT-A5_>n?>w*;ajd@ZsU%
z43k+!+XKbUy?bd@`YPn)*A{_&&LE=}zIl@q6dWA5`s$G*M-oh=yldYb?H1?c<5M#*
z_|SIz>GS8sudZlHndNvmI5@1lz5VuEP#nydA<@*_+-<w8@bR&wdGD*FdfP5sxKK2|
zUisg@e_JvxE($q5%SX*`o{i_@W4(qFJWqGU#l*y{>^pt>w6eB#_ly}cxKwvAbS)})
zbcD01si~u{Pw%Rw+T_kFS3({=dK9oaHDjlMY2zPn(M4jFpH8ZGc62DHsI)BeoqcIX
zVe+59e_vi$$b5R5uJ*@0_v?Q5TEE{j`ND;OM~@zHaB(Tw+08pSS-tq%o5=0S+jDL@
z-QJeV$;GuO_x3gxcJ|A=O0&)K?o=GUac-XN=?#g8IXF2Nx^|1Tw6<Q{obEqq(xfgK
z>xvHvixw~b`F8vLQ(tW=PQARmytA)wS^oWfdAH5;@A;IJnDpEKv#>6EvmktZ91AP!
z#a*S@P0h`f9}cpgJbAKEc7N&Xutkd(pFDe(bwS<VUoP(MyX)rMUhX&7tE9xFTTE9=
zsQYG4+Nmj;CV6*eELflbaySpqlKTJubmI5z3F!wVju$U7tjgc{xVf<jtNShSn`>o~
zeXVE442h^M83)hJweGeJ4-~Qc@qjsMTaKrL1H;FUA0>L-s=mB9xO{$H*CLIjU5*?N
zWrG++7Kz>5nk}w2xwG!?FF|?v{(}h*etdkKb7Mo}!^7>1!&ZYFefM1CjsiuHpTxRb
zj~sCcFaO*pYdyoVSgo+I(B}W2&kQ<ITRI9KA6po-Qo<;OLpN&6gBKSUuZh_?$@<-n
z=E~2{KE7DoFV?B8s@i&OZFF!%gvaY^Ydd>;Q{Ug)n{#_xuU_n~f(Hi}x96Sv@}(pw
zC}=~3&b-<~r%q&Toiu5Z)7@RAcel;<Q40zRir80U`T6<z;~6HG)<&CO$uiwt_BQF~
zr>ApltEb6Ymn{fd$-%*~z_nW}W?zlu?6Yp4pPjv{Renw@s;taRQ&ZFRm{VFx%7hs+
zPUP?Z>-P88S4qnv6}INaySvLbm%WXu`};M#jaRzt^6}*Dw>>>Q70u1Bi~7I5w)W+<
zwbIq!-#vYCaWRjK#f0GHemi@sw?ydhNEkHmN}CBtN}jy1(3z8)JNf>;+BY{gHov{S
z-8k!t#-Bfbv_6$^E84s~`f|R;&sH^8j=*9US69u3q8}d;x4*6a_9l>vo4Z?Pf6dP#
z)&Q%L7Z0}CT3SYO^6`c7ur+_WTYi7%+tcUIhcEM;z3j|vbN@gQ*PTUAyM*NA)=BWN
zrM|wlHt+bq_x1mSd)yWaNlC3*vUKUrZRsf~8V!rWR!==HSM9U2<mII7ct5|sOS{YS
zSp(v#-<od!wyXU8I)+p8Y^%Ng&dIsACz5f>g9iyu_x*mS{qcDtyIg^_zL{AV<CHI7
zO0Ju2zPX0MD<ELP?TyF#WP=%&=HA|xcl-L9$i)m@`}gnv^lWziuDxs^saIE5FK0M)
zYO40#bKG29K@3N8%*21sm{<8sk~QGjnVFBb{q0nr7r>BuVuGSqUf#Of`*Lq@)BJw7
z{J!rzUH0d%ALqQjv$J?z?aiAvy?%dtE9&s`$K(FH=Vluww=rqhR(%Nw3J$*eP1d5o
zLDC?>VdHye#g^|+#b-?sUtYh+gGs}MHzbHDLTLBhcV1uCgssm0z4^S|YKBvn{q1Wn
zo87B=t;-s4tY1F<O<j7>r(dtv@7`u9+|$z1l61aME%)o|>*crOCbE1;v$vXi?(Lpa
zJ`D0T9}XrZ&$cXH#-!og&R2RnZXU~rJ3EWJqSl5rH8tIt^!C$^o3B5=+x=dv;nNx8
z^E<YQiiv48Ha3D3@X1<*EPTzaxN4p;;}pFF#jKfArihs3-8r$$ceX{@8;O@MU&idK
znK@^UjEJkEz5V^GbGN6Tmt&Btda-c!w%0QK<_QNHlD_jx7&P?T|J&j7_*>PtH=TaV
zA0KMvj#wME<yKd{ifQ(>o~hd5({}7%G+E`;V*mMe45?Av8&!UPe}6o0`{nKV@k&Zc
zT6gaCTBIk&TR;Bu<KyEe&z=>X*4=(#Q>u4=Ts+4^%SjAef!#V08yeK-RWuzs<P@SM
z`t{Y-#c_M9w&dTR_vOnMrPpk7b~O?WZM@R=w!D3Oyq|f>4ioRczrHeBl)Z^q`8afC
zh>N@X<SA2Jii$R^?(H&=;8{9vWprp#QWC?Cf`?A6w~O|r^-7tpDu_0J{Qf=v1G9yT
zwbtvme30>EXkDQiwl3!6j>5+r{QT+9&dltQG(Pr~l}|ukK0f8x+RcyBwnpXO`ggXk
zG*ADv)9G_dOjJ~s_&mR=axQZ3)Q$7z7xOyh`%d`y?Q5&RROe}pf{WOS)O@e6+xhKr
zzdh53OWyj1nU_?yKUuGGcD6bDgCm{7=C<1+H>WYou`XYC<L|k*=N@}0o10HRJzf8P
zf$xD^2Y&vU7BX|o?YB$wPXC-W*QRpQqsFPt+t=&2tdIeP)8Uw%MXht@$e2j+e*E}x
z-P>~;%g^b*czrWxo6_yPolnIMTr7<dN?*FX`1v`8nx9XnAC>!lH9UT&Y`B#7G#$nT
z-qZD#+AUX`Wu7nhK;m=7+6@~F7`FfBz3+2-TW;X$t83!-?>mxmXY$pZYQD1s1OyH|
zJly{C=kxj9w#Txzp0a9i3MmFTqE}Qzq~PNt*X!@ax?98JDp_3vcYM7TefL^qao9b(
zUoVu`#q4CVIF|SJ?(XS!wZC?3ef;H;x4xi|(4k99y??$~+<)hrs=E5;FPHs|tH0$i
z9P5|&uc@(F9kw><-=Cj($MvGNbUZyhU07QB^pQ^C?ih7@`}vob`|r-Zy(Lq4{oZd<
zSzBkB->X=x<A0hra&4Gi?5>bU{p$G(%b%T*^qXt-RP1#8|6k$z{{6}p5)ztWk~!)2
z$8#H}U)TGRV>B~whRxCA$Bi>DshmkOR(9_zsgBJxlhzJf^WfX<{Pj!RL#7-|c<}Xl
zJbS{O9fdNMMMrY~``iC@d46uL;Y=U7Zbyzl&J;-r#Z~JMxASW^2#Ja=HOajda`E+7
zt_44S{?z>a?QOC3w-*-|dpS5XWZ&Ie_V$)$VqzlK0+Wmj2ev-(C@b4`yE4A!W9#cZ
zH*Q2Mjo)8)YVG!Wt1?WaSOfn3`@Vm7-`|hN<zwG&$-5g>`Jj<~idpV0jRqkJi4|+2
zww_x1Hv9Ta<|$!oqcs2i{vJNdJb&GakX1?78A7Ja+RekWU`2@5QpaXCuia&DMeObE
zSpyCoIyB|$>+9m3KVPrkUpDvh5>Mf!#m~=yiqY4mTA8v3)~wN4>OEa=-FK(uesibn
ztNpE2`ubYw-gvLaX{QfZJg$DRu>H=qXdSWC3kw{%7G!LVS{l2%%xiz$-zmSozTQ2r
zy{V}w=%_-=il|LIJp!f<1qB9stG+(EvNCwdk|h_mWCrgldwXh%W^l%Z1&y~io}Fcy
z{Q22go4;Q!zqz%wo0*;O!iqrUd9~jn)%@q3QSP^K%F4=`xHPPdU*4}@&bH$7S@WBl
z)A{ZH|1myz@ZgtscV|C5+-{t7gyZ_g^1G$tzrVeGymWe8()D$*Ya%u_{rdXaxa38^
zGXMF0mzVk8y>%^XtBRVMkg%}x>uYNxH>Ge&o8>qxzkG3Tb@{(f)At)xe0ZSLzuUQ;
z??s8#_TBz>d^|ijIy*bfZQuR!)Y^WxOnSP0eA(@FK`T9cd~}NXlNVp~NJ>iT{I2!x
z_I7=cFK6fPQ`FS#Jk~3Hd2O_LT=m<nN$D2%>;M1NiQLo@xjC)y)fLT8pFYL(%gWqc
z+u7N9<k+!YbH!z3&YZXZe`fjox>KK?p0+G`A<)h*zbx@^o6V00%{Jd|B%9aDJ@|fo
z`I72?ZZ0l6-tiUxtpw$aqg|pk-)^SMSe0}LtNRJa%b&loF<H_)Z_XW7myRqy^d5*;
z($=WJl_BdSXU|L87;(zx_4T~%i#58AC$IL(zP@g0{r`U;`_^ro;KUIqD>~!Mo{#^Y
zgW_;&V5-iF7^zg>e+O!xZ4z+ect62E3B9wXm!R0PVuAJhJ;B%Z3OilV2%=w?@AX>-
zmKnNXn>H2im2DGn;?U>f<a1d+d3|c2>65u(ymLIgo;_|oeeor4#+FZ$I&PiM+L*98
z%0S}pUfC{ztH*Y*zh4%)_*be``ssD|Z*2X)p<PKRRP)096OWbOuif<8b6cSAnh2xm
z=WO3CNZs9ckI$8(-+IgY^gg*8$D5Pqe=5^(s+fB<P5b*!@ky5hR$nd2y1qw9StwLj
z*LL##zIp2|WqUD2^s=zCet0%t{%e_pQ^lR<^Rs^}`_Q%Lek;Shxtpi-aPcs&5*G70
z@0Y7>s1$g$Z?4y>Pb>jyjiBDI6OOL3&65*Ll_TDU<+m$lEhr8@H!*a=)3*jK0$XRO
zG&ogw?7n`xQ1kVq?S}<SFYGvf{NsGv{~yaFoI0X>gd7xYj%005+B9pAY}<-PAF;_H
z{jCCWs+<c1<PyT)XmmB5RN`EqVZHgR4(9@aLyJ`yMGi5qF*`ne`^~g(MJkKbj3Ry4
zeV-uURM7;osbO=Ka_oUcHcPl8I38wBV&Hnnc<xni31jysgWG37X`o^XSXl^ztE&fV
z0LR13BK-vY+dGTZH$Sg&@(XL*?kqUfL&zae(1;Br8^rj<Xm6Z<K><hB);%IyJF|s4
zLe&~OHcgH^;KboSdClR|x3=e>pFgj%uVH~ee!G&^#G`49OPDlH9ZxabdC%F2;~^*5
z5tmqXw4AgWKzdjLIQS<-9$2*JOqg-kq7xDhiY@M*Od2ih9;^XVrWb!KSjo^eOHW_F
zUw{9fNn5s<^v5n<u;4&)?)5UTNk*J5Q>Jgu(h+qCyu5VjQp2Pp9H2JT%D1!5rh#gy
ziVBOy#>Oq#*ZaP{z8?O{w5Ac};Y!Q<#-LtIg}>cTmH7I<rk|gkO@4lE?w1!Ao2%dL
zY`<Uk`|Rz7S2e)aOk(KzR8-37%^GkeXu029P<i>(%3N8wS=D=*LG7=SHePAB<9)KA
zhG*ubC7hq1on8IJBir1Qq4fj9brk_m23N_QyBd}<X=E+DxjFsvrc`e}Ih%-epSS1V
z_e)Gv+<w1qclK<rrH{Vd&QHI)t8}W!()<b5jWJ)3ipK{m_mlng{r&rGck{M?{`dR+
z=F-<;N=ix+wpAv!)!$02(;gmb{qx~4zXT6k8=vf{zu)i2PhHrZbt05;O5}k>Ju$Hd
zf*3`%f{U*wCnrbltFiokuX=rU^>V+tJ8FIwbv`eBe{b$m@99hvX3gSqC@I-;+b}RN
zaLJM-6$-CzoqjHSAa-}z#=N^$%lzk`(_X(PNQJTH)ym~JHl=dw@A<$at{3xQ-R^gf
z+U4sOl)t~nu;>53-)CkRHeZjgm+d}!XmP)tS6G->^0A(e#|{f#Z3$s;t+Z6<^JERU
zqSh_0|IEMsm+=38-}m30WZ&@pUN!&Zl~2x}vMPPG<KO>NQ?(gbSXg$*K7Rk+KP^qI
zYte$Bm0E_Mz;1GG=bJcbl2b%P#KhW}GiQRDqHk|+zr4_yogpYFXohXI+1~2!Zh<2A
z>i^fKot<^mnctSBA!_Zjzu)gqXSs0Pa{r#Wk9W3c=+0zO%9@>edYWPWJsZ0}9}X*>
zly{hKSL<~*%%kJ+x=2=5)*rur@7^XZA|fCnqH;1`@<$DmMcNsOV?C0GCn~#ly}7+T
zU*2kN-?z87cW(m)q<CBfW5bgtDd*<dzFx&<_1*sC5n&NAu}9CJKmW<Duu3(OBWlX@
z62|UZX-`j0y;Jpi?VrEz>(ft6P&{(v$d0$~Z*O0}dQ<ouz1Uql)GDs5jTUb>JzZZ|
zUjDt6nyu~Kt^QN`&Z{?=7kzx>>g42f=ij0g!OQ!yc@7=z7H8z(<t@F<-&e?WeV=7(
z{zOogTEe7}HQV3*@07f|yDqK{*Z=kX{rP8SXWy;5JFo6nCKoriw~f7))~T=mWv$Cx
z7GK-|8lLKtd3kGJ?eDT(B`+V%WDoH6WU62eTP?cvR_&rKZi^3QZC#|nCD#2o?d^5B
z$A9WqhuZC_ovG5WXirQs11NcO*4Nh`I&>&vb6Riq*?pz2ukAecacb(Ll$aP9W_G?O
zSHt6%mcG7bl6k4+=jZ2}v#;yjtA20mZ`%^(DRe-(qq9>{U;lh=bXuC)#EBDEglHut
zCo`Tnd-iC80mFo;Q&|fR2YorMzyHh}%i@^*x8IiOghi*e>+kVUYwY+miEF_MufuJ%
z-g$XHk7@n?zW?y4lA4?xo$PCC7N(z{$0KRf@_yfMzP)kr&tBL4`}v$l+N_69)@p$U
z7b7F%nc3$3M~)mZ+Wz#k3gezev)o$~CQdx~^78V`8ygfE_W$|BoqKBwqfC8gOM5%W
z)$ew_*1P_%rG<rwnb|vM`+@}rrfOKd<TZ-hU{>hMG%@;Mr_rS7gPp5Pic-AKq@5R0
zkTS_=Sfr76dzM*l)WfGypdi{`XFGG|%$Qvzoy&Y@FS?kab!D0Ur=KhzAY*b9=Fask
zD%zyo$j!~IY-ToX_xpXb?f<^?-}CvL^&I>9dG&uD%h!B5sm_qGH42m(wb$=)nrl^R
zF#GJDZ@030<n8~pU9WlADlTDN_U66eoc%|ZsH;_eO6<}~+Zt(@!5hRVlKO0ya7PG(
ztEhz4mX+I`HMU>45U}0w$D*7XJI0tD1&a26zX(_DoflvCvo(Ew?X>Cfbu$^6*%&sI
zybPLG^-A;I?)P?w4jrm^y>`2V*_-d1zVCj&?{xgXPvUO9QmuZ=lYe}8xaZHO)8>29
zVq#<p3k%oX|JywI!mCqpY~oj^U(HiJAfT|h!FA@$HEKOpi$UYe{hxla6ui2!(r2#K
z)+2up9z3WMwPnSTzgBbmA~&ZQW?$3sZ&A<ESber@|GjvvhDB$5#Dp2!7+x}oIaN%#
z!yUoFUl7Wm$|#bWvTdd;=YkN1RslH`aJ{)Tn)3qt2^E3BG*Fcn!U`^xSNm!;EUNJd
z6K1Sh$-t#(;|;2M9d<RiR?b`lQdTh!Tu~fNQ*_YZ+~9h1=Gs2P2C>;kZ!hFf%rXQU
z@sdgGY3im~AFluQ7T*A?jOWB2C_CDBR&V=H;ic-y46Op8jv$i{L^87Ml;5Bsoi4ti
zhf&0-ViMT+tM4K>q*NG1QXkJ^Q4)1fY+?6g(x|z-@aTuH3jL<}TO%)Kmb}<nHIqZ>
z)RC*KZ%%SOIGO+Oblkk`c#gogAf=P<GO@mt%f6SjeNkvOG+rOQV)~ZCy1{@s=hHrs
zL(@H(UZjfa#Uz}5);q(u^&a2R?HXkUsa0z#Jwb)>?gm?{$`eyw{xDZ)`4BmYq3Wjo
z{y&H8?Pj><m5FK1?fJRVsOxSZ>qmjrXS>24doVmLD_ErCBjzq{@L;D_LSmarL+A-7
zM)iodZw*=slsOkn=asRTu>RlXNgqyVY*}cTQh4sR;?K5Ks~BE^+5yK>OdsYK_$Yk3
zVd1cnA#CMTn?rndU&<t$c1&d1Ahl6k>c=F-2#pVA8e8WlmG?Ams#^B?ZY1NC>@SlT
zx{M5OpP9Fw!HX#()$Fs{$v2M~|2=&huqvji%1T(>@5zskkEh<-b~P*Y|G&R$;`Yw^
z^5s(hb3b3-r)OpwyVmK&?TL747*;-sAxwFjOg&TQBk5xc7F1ZzxpnsE)8`Ad7DTfK
zq%n3I8AST5GgVp26tP)0RrK~xYvqVe`GxoRmY;h1<jIGV>hnXYil$DP;&OXiE@+^*
z{>NeYj-H;BTU#=hT7BPmTyAmV;WpR0cY8jc^XlEGcA?6e;bERc{3p%r8yi=CSz3~x
z5y*F4t%334)O&xnf(y)3hb%c+Y%JLVgdF^Lp9$QTX5t*-!lJuJ)^Dv**_((zfBtxQ
zdMYX@HKm@O_VL4E{>v+a)!*&={ciTW`7>smxU;kP?lwstHviV>Tu-Kmvl1L>Dyx4?
z$#c0dr>y5wna9@2pHH867Is`Wmo;bGNfm*>s<hRT^?U8Lrk-jRJ;382<lui&dFoQ0
zCG7ea=2Y*M_1l`XH7asXh2g}B6M3XUzHN>0pKEorjaT}|uh;84dwN(BetdX%W~Oob
zdAr|hLO2r~92j(?Jc9H%6HG<il-)LTsorsAD9!Y#&u<Umj(wZ-Jw<%OW+si;1B-Zk
z!i1}O<<>^MzG>JXWq*Fl+s9{~eA0inP_X<`claKV&D(EF+E$rFZ_7!1e5`lfTTf5V
z8#$`_)hQ-Yon2i_53a}8y9SC_mA`va<}+O{HezE^tNWvMYgHK6EPHiv>O!4F%fmmF
zvpbhA-tN3A*2b3Yg4*T=*Pk=isPR}erwboA<nv+u>zUhXXNU^N7uh==Ddd;0w4RgY
z8Ym)H`z0{^)Ab#N$=CPw$y!gEHZAPY&f4GKQvd$?%CKa~5(WV|xp!qg85tTYSFT*z
zmHPG7)fHE>nwpz4Z*9>8H6D|X_vt=XUiDLjam}$=h7<n%=~caRG{P)s`n7v}E5EH+
z<*8uA7BFSv&8%Y!Ocz|uu)WN>=ElJ}%*Q%T<=<|<x#2^;oXf#;%{tD#$8IZzN_Q<X
z$h@R-ZEbY8%1>r@)__2-c|TTM{PQp7*|TR%3$DMu+jsHx*C$V(F4W-Cn!4)9HZ{LF
zCw_c<%*o5Es;k?p>OJkl3FZC;K`SMU(|juB;(Ap%6HKo+7K%(dD#Z4IBbsCJ!tKth
zWMh&UY$F(_q$apXM!pSu({*<uL)9v#j8jY^Gg*Q<Mc&k$&G@wQjC^FX*vq*6*H*9J
zck0{Q+cT}p^CmvwKagUSxPAJcx+^bBUX)ldC@IO*?|Aa`si26+6Du`+{r(RhK1i$8
zGkm{O+<*JMa~sdX=<RtraeHn&7jlSXTgJAd_xXz>E@GFa>rC1s>-RRG_4I)ga~)hV
zEsu9sZDD#*b>5pPB68nzPQBum_MeQljraJL-@5p+q(|O<-t&3YeQTq)i`~4x#8ddt
zp+jDOByB1-ypDJtap3dw^SieeK0L&Fecz^ll_6U)E;ezC>rMH2XO^E<gQ-jYKYs3?
zHRs;;B-$=C`B3IzI>(st%LSc;NH(`A&7b!!x?WWv)KUCwcL;;FkK;r4e@7zCjHmh9
z?YtJBx##0C=`XLYcE5R(!^SIh<XEqC=KXzpv;QA#X3w|ad~!=Qs_NSt&x8a8`#&F;
zb)&bj97x)@q3&;08=veeD?NMr`T6_*PHW?pzO*$v{6Ju4$jXqsyT{cgcj`uOyRbHT
zyI1ud(^i!R(-X3Ldbv#JU+liPM!D(PJ-(ICg5E4JtXRi=BhPjD#gjS-fof^1CHG$Y
z`1Hv|t_5!ToC&NqH-6OZFYK)CNmXWasj^;@<-0a)bH&FbkTV+?nQ!bW)%Klj##*5J
zJV>gsvC(Ia#l)4t%NJeE0;ODTaXl4X-Cj;%wH<xl-rmVaIs`!jsZ$x|*;IljU)tsC
zW<=-j72SOEjQac<r=lXG;N^a6@36-(doV>D{_@oK4@WZNUWtR-uN?mVFKeYpm+YTI
ztDpHP1Tl&%P1!WdAVc;l-}zp~Gc5b9CNYFH%(R*IS>Wdq<2GIi&d+5YPq!`c7C&?I
z=2NTkI}?@7@4SEh+&w8tY2m`YQ!D(ICm-z+?U6R`+kUUAyYllh(V1rgrHs?gC|Fp`
zIB)-d&XXr8RwXYEEc2Zm!})aU^?hY~_wU$Y;npK@(BJ;=kwdNAoIE^Bl8^W4L~J;q
zew}p+%LcYr=Te$F5;@BY?YT1#)`EifV+m7*uXw@2qsHH*#kTriRc&|}5b$Y}^rDoV
zOEyetWDz_qac%M8`?nQCJ@)t8yKSsW+qv+?i;V4G{~g%K@p)6~X{{^kyp|@Nnxg45
z(`f0D<VA}Xb;Ve#sI<&9P7ix=Yip-ULtL8K?33qS+GJ@kK-U7CbK7~4XT_r}sVa>w
zpGEm69k(udQpoQb;jLL_(B^zkwcjLvV`R+f11aKD-mlMoSUt!40K<zdRytwcPvehF
zd0FxP`SOsu+goF-jz=D1kh(m-dPc1Fw5rZ`S5Dqm<j|iOc_40E$;%+C@(ky!Pd{hN
z*UWAElBy$p^N7i{4@_NWUTNF97M3(u7Vs<xTkE=hYHEVZ%b9DI-9OGyl_PZGDwl%l
z`rT?>R;R`67PD_Rn&)_Ct?0@5A96vhf*Tu?Evr7s1QvdLYGvQG&E`~@-{yI#JV#qX
zW_vAvwX5OuB!+cywQa)cHo}uX^tE#HPnsRQ%Pa0`31j*Ri33Krjx$X&>R>#xL|nhx
zT1HW;Ri$C81IJg%<6$NeGu+cJSv+|=VU_)J35VURI+auJ?YTYI;gkV)#jh{2Ya)x6
zU3x5dFLCRw$|n=$cNQov4>>-2Z5q$6)tn2Kr!iV<H%wx<H-(q`{$~~G8HX~iUFr+G
z$LHDMrOcV2yYTRQ_DDDPW5)C4WFC0uw}<T2EW7Zt`PzBq&;y^s7`VCCELjp#=cKhq
zS$8diYvG=CO9Piqc2Hs5v(V?<2T9wVX9U$YOt;uoVXdO5HC3fyt55mAGag|ZXPvA$
zFB~!PWBSpcHw|1oiSs-ePVeOLsoU3j<;owge)kIZs9BG<o;k1Y&h%nqDTDC=jo1U`
zMN>l0EEeW{d0IZwnW1#A>?DDyenJPLH0I6oNzk8ed1`sdQzQ4ivO!-L-*8;Y=DfmP
zttsN|{&0rVMcO->m{zMaZ0-2GRi~8oLXhZW2csoS5lq@@bx$(GK5=~iDEYU-U9Gw!
z%3J6_l-2|dx6RYcc%IKMNwcn>9C_$^ky=BY+$x4!r_8x6?C*Pdb*VILZ8c^*b6)?h
ziooWxF|48vFPZfGjH-XC&-Hw&AbiumnC<=_6~!zAPljwm(X6UZLdiEz=<7T&t}2`<
zz5dQS<8^BpsvguG$eZkN%7QIGt6{5qrB;Ix+lH*02A_q4f6TGl@?6ku^R$FVdt|2x
z$f<KK;O}@CrnaGd*`2e?OOl1_r*3Rq$F-n+SHo#bPM2d0*YwV1<z;F&$jxU-+TNfV
ze~clnbQbTKrOci=$xPKddY=cJyuRpz;3vQDf>K|;Jo{hKBReOJxj5sv=Cx{To%e;I
z42Ktd@Oo;tR^x_f^~~vw8*hvHs7Xggs`;ozFFmHRXYm?Qhs|gI{FZR=FJTm4(j3M8
zD`CDL!)K4j(#JN<X@7BUzT{#5mdi(OCvpZZRbl*MC}@(dBmLs&=|Am)I_WHyF<;6e
zLeI}+xR%M9xj!W9^0`&LVUK69=4_jqC*+a1@Ucy^qjKnhC?!)<`DVx9+FcF7-yABu
zk5}Jkf6uZgA>F+AXNTB|i=RZ?UmQ@r$LGzlegew{_pRwV{)H^|PCq)Pt$Ccv^>L|n
zfJUGG!K%Fv4sG+wy*ZU(+9IZmQ)g7ZFH&Yae}4O-iz_<1xu>vfnC9VoR^86-##Wx5
zts5q+xxC!l=3a{FPO+wInI%)>8Tafs`*B`)?B5sP7iv8a+?UAr_Qu&5w+)jH)^trQ
z$ZuC|x$eRA;&4xkamUV{boQ4rPn~CNXy)G-_$$>rOXn!xiiLjJ8)hm#j#z4%yEQU!
zWk|-AS+n~X@0eGcy`EpiRZt=<)f@Hd+Sln&hbSt}Xkt1pap3c8^Uta8@2Se=Z;LbM
z-myu$L42EIjQ@NuhV!3|xnG>knzvkhy+LE`k;|8FCvrY4oy5SUlyT5`O#;jPq6zDN
zOi+81Viv}=S9aEOi`@;OSsicVR)#vPzT4&YG{X8#+UWx~eAJBkEGM1+Q^W1HxNleK
z-=}#BTV1lU?0BXA#4(<+DC3#^l1=pCYxTyEG}a4wjo!O!)EI5fpVxV)H?2tjtmK)=
zGRt(80~dZO%Ww+ep2Wa4{Z~o4Otj>g<$sRt|Iy%<lg!2%^3O;!Zut$z(y!eM;`DcH
z*m`MJ**ONbyeP&kGtZ{Xv1m-%9vqNx^nScn!&cY0d96)M+#f$4TxZx2-Y0i7O>gI+
zyiK$2fE{3v%Kzhf>w;ff%@{)hEDqL3y4deaFyQ?1EYk1tT>HgGAH4n0vLZ}{agF1)
z{QV~;skYnH%{}(zdEhqV9(~KhZuit1|9_I1Ip^b#t*d)BGja5Fd8Dc}gkNW1$*WQq
zn0>P4Y>LwFH<2%y)};mof9B-=tZZ@PffvK+7{)bcST5ZB%e{a9_w17{0@`ZdHa1vp
zNfi~&IQZA*bY#^>t|}(ms<)4i8~=FFyjN~-o4~vUU&|Qw<-NSL)Mt)`VE5N&r|Wd$
z>!v8XuQSLBS*_K<BlN<TX|LyF0sGI4@|UL_`?8$d|I&ngp+e2aV`ekBmAB0)4w%4p
z>;#v2F1WYK@Z;ql28|6O30EY$WnTNR8TH93$KU>x#Uydy-QDS0GVLGMUAa>8>e|=i
z8CP~)14rCzUZDd_#f`6RgI~rT5Z~_TRDb;c^+{X_X3uY)Re$qze#@l^_k0$L@-J9-
zX#KXs?duInUxm%9`xO?xys5y$-~aj5@c7hEPfnWT-r5p$dt2068Jmg;-qZCit_)Ux
zb!BDo<>I2EA`gFm{lfZYHeLpU*=J++MErRrQTqDY(fjxJ#~6m22Qhxxbg-Fy^QYZc
zTdw!+d%5xVx2097wL3hb3iaoIkV#+Z9=`9X;XlXXZ6D<-mxNW?Onp3yB_O$Bg<nCP
z_tGtI_V6262pv!>oxS1nmvc$|rDg1KmSsInOx*weSuI+$gegLL$+Bm{qM{A^_fKnL
z(!O@cY18?+%&rIXH0u&y%w1l7$!wi&z|GhLU5l9_)?dGRe|?&ksR84b<i`^CKeB%R
zD5!h#k&N<>X~%!a=T@xnnrzQ7`J`9bwwafgZ(j9fm#L$lAK(0%PoAA8Ln>8ORWEMK
zjRv)j<o|tOS5j7<X_kA-_k8r83PWCLGo6pei@x4}y3o1Z%O>sWs?e#wBKCM{HN=TY
zNO;8Tt;#Sluh;zc-hXlE>e>INKGt+Q^zvZ*j^2}V9_)XUt~k4*x$VxuwKiVD@0^<N
zWq+L7SuD08c=GRu*Zmi~yuf8%n=5W`VD8#?DR&o^s+f7}6s<X%a!5k(;R*(~uhaD&
zL><}7l%e|hiRYg~hc$Q9NY1|56Sch9`d`hl%5%%+FHH}2H(wjJ_Gps!U0IjBS3k@X
zI11NPzg)B`kTXH5{pNY6Z<{&lm0liDzH_|hPv?iMm~-~0zQ6Zh8n{?s{jo>d$NFTu
z=g*hd)YNowaoLb_(@3uFN1|2ft0Q;I@5er>RCe!Ml7D~E-tf=Q&!^wpQ<-5Rwf*hs
zX}XJJcbDbee)K5od@j>crU>UbwzGZR+!D9$aBh*}Ju7jdx#sBRISUy({~Y=M(R@+l
zNsGSE%w}3IyH5wNd&|VOBef}c!k?wFqIth=c`7jcjrx}ScH!2ea@oc+J92JM({}IQ
z)e9PiH@&}=Gr_U3wP&$=XU1KrkX1>?8Q0nGnK#e3x++a_hHSp$^yv?8Np8?8-RjS9
z+2V}aGQ;WL&Mde7xx{!*{){7ayFRYDKG}YU8KckVA{Eo-t68ZBn^<eU-z|S?_5aGs
zV9=VY>+$t-Pn_@w(Goq}&c8hU{5;Uyqq&W_iOCc(-KZUZj~qR^G2^0AT*X7yD_P&C
zXecT!Jn<2<DzIy})g-P2-i`V3T2^zVCZA+BZ(q+)ue780`Oe<wo{t6CBaUUMO?KDP
zm2@g*yWCOtVntfA+B$!R(#C?<#(nyye(zfuaQS*T!|!b`PIuJzDXdoL7Fb-}dLYeA
z_~JHQ^{{nE;u4PDzrT^kCn}1utEoqG)xkNO3-<5tYhuz4?~_$t6KOoD{EdbgV@!31
zZuz!dm%mmo?Paw29Ivs1XRX`L{PoK?AE<sS?s;!<WdF$rB4;Ii<d<D+VZ6Gj{b0(b
zg%?-+cshNSmCUkNH{O=H^~;@|rW<`@N8#e^>YyMYv*?pYc^6;w2ni8k*#GaBcGsc{
zJB!n|C+{kGd8kWN`;^S(9!cYXl_56Y?-ZxnZC^H-WkcJKr_)37b}rS6j9j{V{Tg$Z
zOI>z*9OdsROl_8Vn7!=--)Tul8{3RCptiThtt#s)i#Qb=+U*b8OIv9*2FjkkyXES$
zc?@m8+Ar;^t2UFldEl??yK?JmX-0w<m+}6#`^6DjCg-+zS_g-6*={E{H^qk!>z?*G
zSA=I}*`1x;zI#`Lai8pBztv$GJZ(wSn<DE|Y$yNrFZ&y(De7>P@Amx$J^iLzdr#l|
z`0sli(+q#B<q@Yj!-^-FGMGG-`}HAQ%6P#o{rf=?8B23-d#q%**Rn{%=GTkG>z=GH
ze0*$Ot*mvKitgGc&)4VQ-?t|I{f_clFE1{JhY#PC7lMWlOt<EERumN(8K<91Io2b|
z!onhQ^Zw@L$rf%UB_@A=eSQ4(dc3-#;zFP6E6%Afu2KB<)_Y<0b&0UGRxjTMcrDdi
zyV5(m>T~^*iN`qWo><s#Xx)DCk-IV5rH;BI7pDg7`N;33Ig3HcY2owe4X^kOvdn+9
zPF<baefH5cR-V4R2c_-TMQ1Zey}okLUaPC;bGm`l>qTL!R|FsT$jaKM(qKBHT6}{t
zV@}oozZqYCDTy9n7UxUY8krfte{Xj5(jLY;zg8{ox%2GeqThQ$7)>Uhb}cLJTPyRp
zdeTjAnYo#VVoRP{C%p)GY8cvbGG%e_at*uxe-t7k)tsDGl^=S=i#g~LH|fQ#jg>oh
z?qqoJ_1)Eky>b3=adKUY7HFkjKY3+kaA#lNvyaE+%Wum`OP_vpw7avn*ELY&+xz?H
zdnAp2{CqzD=I(NRx8#eWvRO)=4A~v=b)JtK*=KF6`5Bns9+bxDQpCM@XX{0c8#@o^
z^?kOro_W^w*duq1uP^;-t0p+)FWPzZv+>Wa)eKBq>Y0Md4u3zKc%s~Owc65xT5$sl
zwWgkUlYJ-JCtpo*N;VL<w?=ZMxZk7u24W2}W-$28J+;J@duMp2Z^~v(8QZGX8#f&O
z{4IU*JbFjb7mdWTvn;h5uB$fuxBU?RE~B#jcJ<;zuNmZi3i0Wd{V`mux$O0pE};WC
zdIf#Db5glIbCjntw_I-d^<{ze<jf;;e*_k*`_J$(b8`NhaZRV^@9)bm?(Uwq-Fa16
zT<zD;ZTa`l-Pu{(ty0gRHkotx-Y4G|`7L)YFTE7v(vo~9JuYtE?TS5n_ShUceAs*L
zA6cuC4pwfl4H*}e!f*SPzP^@vWySq=pF4%eWw&Hq?E+1B#O^M;_?vBe@fuGR#x;!V
zVl<yTIvSI=*K}2s57SBx(X3Y&r&g7)9%yS7se8&~ZE-y8-*F!<5B0XbE6>edU7o9P
zOVI1^slBa}liDZUdTq`g#?zA8Y4AduL+dvCudkCG7^+NOHu^12KDW%$rtr7$y0>MU
zC3_D#EN*1B{CO~`XYDTrgEXIPyB`Vq-|t*r;d5Q=>fueP?i?H!E-v*pIeD_u<n&+3
z{cI0g%rb+Pa9ilA_m=<vtru_euQgiQYVEq3WCl^|KQ_GI>NuS18ybYB&G_WN6yc$^
zQsx1ZwdL`!bDNu;j8?jbKYDpoc8{}6?1$skt0hCsCZB9OxL{%J?_F>1&)4EiFf6f>
zeSEzC`OfF_7MH%hwr*YMay8#sQ+9FRuoV07=jZ1wIX5qro@wP4kNNHO_^5dNlHA+d
zdL#@Ng&g0Wb@f!~+*?jU2c!}XHZhmH5^>E~vGACB!}ZGxl&AF_xis;dh0tQ1a}$sJ
z-*JF%+voD28~sglIiiB5n_XFMU09+xY1&hHk+>jM0h!lKe9^qoag9f}JDtzG@XatF
zv&;UU)zMIfQYqQb$Im=}$Nw%ZV7KFu_T$!lrZX?R_<HBp8RIq8znz)-)-YEY6+Y7S
znZIwcto5Xqw@jDS^aob7E;?ZS{>_7_;ky=wt-cWT`DOmUY5U~=NN){`Uc&vuKmJdr
z<6E|i>r?Hwmz@e_^ts6_J&(1R&t{LXQ+HT&UHHb-giV(IM%A84*5Wr0r}9lct@`Rh
zkA&5w2D>j$QbGAV`*W!3<da?zGvxPHUw{0#zy9IJ<M{^@H14LiuCI99YyRTuYVn&l
zZ}Lc)bo5G_U)uNg{b5-?Ih%^Zo(gP--`{;@Tm4PNz+i%W-H(G)8KQK=uC0$he_`Q%
z{l`=1&p*HYex3K>Hr|)Fwyut@o^6)<X!rYlkB`gO>ugJ!F?X(SLBWRG+f1`%9tT^O
ztcY|L$y*Zjf3?X>pCwC{Oqe&%ub{xd(9rN|9_za^XMC*6-<??*yc{%QnSH(Q?d|Q4
zpNCr}Z|9TSb7o8C|K!il9!l`ciki+KrruKF)UlkGpRw<Ebz0FZ6TXRu@@1Y^*FE~L
z@qlZgi9*Y-mWwk^tmaILy(QprrdPYo+>7Dh#5Z5-#HH>sORFEA7kS~Q>v5k`vrD+e
z!x>q2to@kV^VV)!`~RN?+VdhDQvy`Bt&Tk)wRhg<xoVdRzUuhQJpV{u>eT1+<xkev
z|CPUAAOCSHr|Z?9-);+wh(t(QUi$d-%j^619`W#Y`0Zh4=soygm-Gqt*Y*jQH~Px_
z%DxzFGc8lB;FbP{&$1SqZ+*0T`$Hxp|C3}$7uSNBHhRS~Lii>eQ`9S-qH}K2Ny#-L
zLcZ0n3Z=Ij%<_m5^gR8_{PF$6b3_k(e0=-k`g+-COQ)L|XNSq>w}-x6aWzX!Kkm!|
z$7TtG1cvDCd8Kz{Rg5-$DNo?y;YoRPq|;}vmFU_q@5{@4K}*jwGc$c=7#u8(iHed^
zcI!zvGs7^CbHO5wJs%EntEj0JU5_mntp*K(PMA5<^Z&oUo*o_v-{0M>`EZcEN6vPZ
zm~PaR&yp+ZR>d+!L`0nU^Yio1^Y#A@Ut1d;t6j{zB1Fro?9GV>2b)1#3A)cPeQKL$
zTRmygq(lAo|2!NW84tJfKku`CmvDPqu4taMsp<T7`G50P2Inu1-R-ey^Vu73xx!Y<
zuDw=1tsrEfQjc59#f~(dqTKV!y*z%CT!q3d&bfa3z|Fn$j9|zLj%9X=SN8w9UvVhI
zgGIM<f#tE;sttZ$g%YpmS#07d^J{+_yzr;<g^UT0#fo+<GCtn5n!#$X^_$pv(cffp
z<MU6?2`r9@J;0Ee_%`F(E^F`VFAw&KYFB(Z$yf8?U|d{nDR=(9o8Hq}Rx*Bj=lgKw
z@@t>J-QF9ZX=Y~gU%apWtLo~I$1_Vy=eqYEbO>@2@~<_S@mTYC<li@0hyHZ?S?v0#
zlfZh3-}#c8#WtCs?@qfp4c<xoxUL(!LCZAEC#9&xgs-qwIHhP>&ZHAcojT_N4~RCc
zbQj6(Tw;1w(no`{WrBl5Z-DYtJ$I%Ru4}_Krku3hlE1%WU2L+1-JUcRE>3;5384Y|
zcF#zun^AfAZ(Us-XrZ8#6qm)Wrtmcp2X_=c2F*jyFwc*hcv5DmVe&Darsn3Ke?Fi0
z^z&Qh+|HMCYs<;EWyR;R<L7U9dvh~;eSLk}nHhmezZbjpCY_sOS@Y$hdrC^mg(aTC
z%Y0`aGd^z<{48Si=B%j<>moKbEuUA__2x}Z8;|6n{r|q|OPS~S<mBi~*N=a8W~T9)
z*xl1Wlkt1L->U{q6~x8v1}%SeZs!9z<Jb4{JITeDmU!0uc-StQ6&@(_{cr83lV9)D
z*9*_9UMJkJI(p%T3vLMu-m5gIaw<$>P+IA3zWps%S<y}xG0*V*XU<JL8OitAG;@!u
zTKa{%%asCd_BU?-sNN*-D3){aW~P_!5^PNu9<l4TS=Z_P<L~>=e$B68O|Za4u~+I=
z(|S4cSs&`&$zv_IZN7HkIDh?_hHK0f-%h6oTE!oz%i^uinC4KouXRIb{$-t)(*Lfm
zmA)HSJ9X`A_fH2-Y?ZOAY5jiBdr9Hr3#%%!TqQ+CB7VNve1C>fs`TcxuM5l1xbA!N
zSE6gthvT-@KZ-X$ee!Ik#iWhXSwBAiaeo%4%`A&~`ttvU>T5rWZoaSGz?Cw$@k?{T
zPlh@7dBnFfYjwP5&XsRHrtSD%LLmQm+e{gsCle04ZnE$edw$}XP2?Qq_U;)cmOYs0
z^XX4?g326@sG#;`EteWBtaks);94eUm36$w-Ct8@%Pzawj~_SxeAMk|^XJ3&HF33V
zGmZ1rb=Fj!e{%oRBe6Gfvv@>gW#4YQC-30kz;Jq+?&^TuT2s3;gO?eko|+=m-`Ulr
zRg~M{H`hvZ_unXHcD|Gc2O34YHma>K<9zVu=H|*@FPG0W$rQ@p|F>-7zwa+zWZc@4
zd3b?i^N-v2{~bFs)41~M)o{zIFB-+q&wceev%CDgTcAiAkL06U*Vf0|r=6YUT2y3Y
zXqYO!J9X=-ipRZgb>eC`cE=|E`@?vr`u+RliZ4~i+j~x?s2Xf|vpKl7mCMxeh>(lU
zg{>#*tiy`J?)&BK{%v@D|5TfxlaFK~RSG+6*J*huM&8)C=xD>l0;Wzy12d`Q9ErNl
z@<rRTKAu0RuJTmoU*>H?8M|IZ?YZy1SslsB-SEtiqpN+vufF*W8OPu5=n=eg{h!^t
z%xeC{yW2KC*uK6Z?QO`HhlLZabSrNEzNql_cZ+`~!<X#;sTTbE&cSzQSlI4-GCo^f
zp7etG?2Fsx^VoQumT0|jojFsj?EStYt3uU(R(<r_b##ewwSySz`<f&DKYt#vF_ntG
z|839z(@Z(#HLklQ^97^?oTR7ry{|s=<eT7Rnb-|KR|d>rT;_AalKtj$1@%rl&)Y9n
zSvp;7V&LLQ=*w_OOtFdF?mAKWmx0=1IpLckpX5Ky@a7Xg`P?Y2h~a{ugTlp@Ne_NK
zUZ(k7z(uC6<-zy2ds*)P6>gglz2}e5wVZQ$3CkIor3yYgP`3H|rAkQXnPE)@_q%<&
z6=QcF6OfjEanz&xxlF%KjsI3phV%1mPnX}XEkFGGhvmx>tGJqvu55fVCvNBOk7d0m
z`u@Yi!wtWGwBCp~ZY1a4C!<-+6ft4_vokYuo}Jk_x$dt}SIy4VA$=+r#E&snO_I`8
ztgLc6bGBj8_trhrraEz*T+*N&zFO0B#)-0!h%J^&TAvmu>2&WAV-<PS-s#}uWz}`+
zT>aEm2_37RG~TMovd#-dlb7-CJ;@fuoHf<{@V|Nf89!1>W-XJko6xzxP<Yvy(l@40
zCm5NqzvF)B@~&*k6kVQ-DV#ga%IXA9+}h7RX{LPBJ^N`LD_C9~HCM6QCpWS1B8#i5
zfSj<OOOCA5p&k~tSE_+J&4-+{EiKdZ)YB&wzT}#Da{5UhKjoKqSkI}?eSE1k_(_Ut
zVo0o-juQX>88Po<QygW*PW*rM%UNGLELSZ3?|-*9KLut<FwZbtGvS$TvLV~elV0}D
zWhc68ir?rboISj(jj3K&&7OCe2Jf;8jSG<*GR|l;_!%Yzus&{=Rldn0>|{`CAmCz9
z_<~bqLPpcdcKeAEoX-9i&ZeJDe|1pr>fSD+nK?gx?yR5c=K6DU&dt4ZEGHlR^K<{l
z?fc(8nil=))5qg~y)s-oR)yyZ9mu@AZ0Ff8n!RSZw>BgkWa4)%DLyy#@Y(A+FB5iI
z?fC6BIn-~C#lfGSpU3W>@9%ds$4F2lC;8x;N9;?jex7m>=+}NK;h<Z`BIK)Z(dE*r
z5MTYfJEyGw_P1MA*nV-qe8+`$+{Fofi*NVxocYG1appkY$&~;8#fJCpPqC?Gd}%pz
z#iQI8y#eRn`NvM3<>af_x=ZGam30?afaZ-WH;+u<jd97f?>WdLWgQdv;M7$Kle7yW
zO<K|?cKzDz+IpAI%-wj$w1XQPCM{-L&9!c~xEj|DU#&H*Stc0)tF_b5OgFu9DtGak
znh&u*#cuDLx9G-3O|uXyYpKP1UwE(9Sg>g^SHOWEzneC5ab<~SgfxU5T*UtLmGhRP
zO=}f3!fyvLf6VH**7$Umzu#1*tleBE9J9|JJ-_B?g7Jgp5`l}4uGuuPI_P21l6fBv
zaBT8>F0dxwrR4Cs1P;f=+{gP3{%|<@Pgrc_F0uN1e#*C5^_yO{o}KzhMl{ejpEdk)
zOg!VBux2(zpV`+YXI@@qp`qxt@RmwLs_#Fos<_mQ%gcBltcbG`Uv5+SN~GcTFPH1H
z4HB8`|9+W#+ia@W(O>VU8^5`;Pde`MigyQv`~OXBXsBU0V<wvR`|SQHZ*Oc|t^NFP
zT<Z44+irKS)z{#<k&`78KRq==I6yn=ir3HMW?CyYtiF0<y?;{7n+y}P5Uq;!m)F;9
zePvn}`)|da>)I!eHgqqM3YPqKc80Xva;A3?xz8Uz<qFGHh~D0}+;?_!OWVB)hizWz
z?rXO%4!?a-dQAq?+82LyB(|oRgvTfM&gX2dSCrZ+JJr|m;_ZMhVI^6tYi~{DX;c;r
zdM#R_7-mwn`!VYtJ&(2XWn*XXUP%-2id(y1$E1OcwUz7M%ST%7|CTu!uHNuuWx%@s
z(w<8X<y}v*U4C%V;=)ju&@Q&!i;gX7IJ?Fz_1c1<D>p*5&ZIF<vr+DfZC$j&;AV-)
ztdbj_wnlu~B67=A!_0J>6R&x7)VBQhUfp8HIrz^nc)PyL=+Gt0`2X9b=S|M?d0O(}
zrBJ$7*p*55!Yfk$B+og`eIzeDdHZV3vRofm$L!4uR~^V+zaSy__Nj|aO;NeppUOKY
z%WlZlexB{Kbj1Y?^Zz<mSBU&sSJ%fNV}D^D|NY-xOS#wG`C!xS+q$yl{Hx2JC%;I3
z37DBIwn%A}FVl><bI<zQ|8+S(&vs*kj*M;8Cs}<bXXm@u1U^ms_V)JT%P(gbr}NFP
z`=!YcU;9;*k&)5$m_gj?$jxbge!X7b@c7vcwat=~Px_qiE7W<r@82=;y?bBO&1O1!
zR&<N@gyjzRN-O7kHu^}5#C*<N!_ZoGB2?z>&Bh$*l$(x$mfN1*TKFI<T1??M-_5cU
z8yu&d{aF3%s(iHNe(ft|0pi8$ycnBVOU&-<%PBQ8nB`dgl{-G0d9Q1$@paRP5DDJ}
z8#69OY<Z!p#S?a6yOzqEBY}(h;+%4?B^#_{lr`&RoP4Xp^KF0BYPZ$F$-%ETX8j4^
zsS^-r5t3<B(~-%|FkrJcbz3Y|UvK*FpO%xesmzv~hY8=-_sE)jYwHi)7_nnRl_`I}
zWV6@u<m>BF+IS>goSMXsl}D}nC!)Uolm7P1%W7rs@11?}DLzvewie*z<ovpV)JsfL
zgG+QK2QLqLc{!ay*6K%L>N%NN<{1tTeA{-v*}bR#|D1pP-%Echhp)SF;_TMR)6<tP
za9Fq@;NYa${kF=?)nRI{=I~5usxb)@j@r$6H0y9u;DuX0KQw>7$Z5?GF-}{{+kLRh
zE4*RX?3oXYe;cH%Hh3)}GFNu>xu(eV0SN&cVtse5iDI36@#A^FK*xo0K32#7Ti*;#
zxYWG0#pP^N<DtR{Qck7<Ys&t##QnAP;B~ut^+`Ohqt=DhGR~<zS{%XFb?hI)og1XK
zTb`Dhx_GU_*6LfU!!5VH>^|8VDzbU+jPp+(y}7vMVa1o#N8kM}du!I?c0bC_y&@i3
z?@my3j@VyktL{Hfrzn44_SaWeyU)(Hy`mfBcDS8C{a_Po%&rp7$tREe`ue)^-_Pgy
z73bzy7SAwF?|c0{dHJLl<>~fs0^k1db}GN3Wtz2hR>J=O>F@U)UaWPwy}y3>avv?l
zB^Q_$iaT~KT->m!%Op}-tE+24!<*OZSi=fqMN4BZ&e!Hz#~K(AlEblDL^NPkLxjQ>
z2G0f-p-aXmeTwecx6Mr9FjkrH#HZ-p`O>GC&Qu!hY(I0d_<3EF#zV)4Eo?19DO@Vg
zKO~Bs{oAzKnl(x9+_DExJiYu<1u~j8C}>|hAkd_|n4>GRP4R+PS)-F*nB39Uqaxyx
zCr_JC3SXpdVA1g-&1#Ke)tNADMn*OrF=oX^u89XzS)!N?+1V2=iY6~(=yvTtxL`rK
zNb&-ay%!s9hV;3fJRUHu|J=O(b8!vl=Jns3$L=LLqv?PM6XU~#&VqFTCei2Z#26Q@
zoztzvq@-XV<rJM{9CdR0)8MeU(vICRn#&g~X}I&~j@I?_B6AlWc_&k)uX9da{rQyQ
zuS*t92%qHd7s$7>)$+-c^vR)94u71))OCn&LvaSf>MGHI2O5Xs-W|x|Q1X&@tB4c`
zOl>@J>u{$Y=hDc9trwb%yoxVxeE$5Q$2o`j(;F8#WCn=1KGP`b36!~fd{T_e>HLi|
zC8Di=d^hK-`kHmDf$`&)x6;nPzfF`Y{^<4j(+~Rx&pL%KzWnMl|DV+3W4()Nt3{2b
zRHbdcX;Juy#r%HF=35J|bh~y>yS&_=U(F}u{Pz2`?iIJUeX)JMH9h_IjcspPW}C~W
ze}4A(%}G7Q%~N~R<8FIz-!S>eOFw~^ClpRibanWsS+dksK&H>mh|M{JWm?)p3#aB2
z9M=l94CYUMCetU$b<$8|va8(9)JhEvme<T1XEkf`T`K-EOTzE9awi9m>M1G59j22u
zEGST7I&2{2^WvhQjEq-Agb3SS#^!qt83`JV%N+WrE)MISI-x;8=h!M`BdfW63dI6p
z&5W^*QX(?!(Pkp)j`spJtT>mlo;$nx?azQouVX}lXFacp(R4P93Ou7YMS87<+w=Oj
zZ3a0{8K>NSJ7xN7&CBdT>x_e=g4{fJb_T_2EZtV*#nr8$5pY81O0ss~hN)8$wKbM4
zx!`sz(_(J!@ikKfB%|7{W*yHl6cQ5j3K8ZOdn1yX7Bpj`V_=}%PF2<?qGHJ$ohll;
zB(Keg*!OqsjC;v?&p*9p3&=B?kbhczyT$Z5k7T~TU%Kd$Qq|U1N0<D2UcX=7Hu&7k
zJxx(H$2kiV>n1a(si|$M{G4W0{?6zAzFJAcq?YU3wr)LHlw0wB@Ar&*do1VI|Fd*k
zJQ1{FuU)?G$D(=K0pe%4g>Am8dEMSIv9^19;e*ZR14LToj;?)qW52v@{wv>%Zn2gv
zIi03vV&Q2YFZ&;_e7AG$n#kfQ-`*-qSQyN^w>LTCs@9Zgy3Uz5jgIV{wd35BXY>C)
zog2S#*G3chH|g~!#nUa#*Xf=rh|{-YZB^$85Mf$VC~#A7R$05++_~}-=bqbr|DI~(
zt^V)qHmqysyx+X&l9Jz(c?zc1Q@0prE}853c>9<8Kg@FZe;a=j77{pQ8oTb{uhYwn
zmK~R1>Jj5IHag+&tNQ(f;JG*V&%eB1ubzB7e2tOpvy==I<K1%~E!b-6J^fwkvooa<
zy;aNn-=91)bGopgV8h}iEPF3@ynFK_EO6r71q%Cjs=DfOaTx`LJki-0X2<CgnDF$J
z^O@P(r@p=Ie`#&B$lqT_3qLE!)_#BcT-KefpJkuhnbg{hTYIg2t$NjU6dNyut>wtP
zC)0fN(0TXzXOrjKCqA7w^-tZO@<)dszm&Q^_4KU%2e($RJW_s?DR{Bznc&$@jy{L?
zvlM>bH>;_6zFZ)-d$FdM<&$L=+t-}@b$Dm)*_Zd{te)*%q`2YbP5VDebLAK6&i%go
zWYxF+BLdI8D!p4i?^n}~ICSA<@3~B+sr#m~uIM%0+V$v8@z)z0ZTe(SKmLAybHvV{
z7SjKxyPcl4&}VLyWbm?*a{VtFXV0s@e-ZepPgdDnwRP|P8n4r$(w5&I&EB%-lh?0%
zCBkoy-|xM7Tw{X3zXSPIvkx3_m^4Z2Tk+<ozxg}&n4h=%owIhm+c{s)#J7LH7ytTx
z|7FQ(-JZXHij#hSd-^HPTcZ52fK^Y%(~J97oH+M(`}#-i@|P-JEWEep-!G0wk3)Z%
zm;6;)zw%M=xxeSmsT_WJU$N41&MjuvmjV~%qT(O_$*?;TnYc&fxegPj5&Ok$nbEh*
z)>f5-MOI3lRG<9wTYvt~@7w>Uz4{%zv--i^GyBTS3~PT0TwdPq{@ZxI{o!S2wKac!
zvrX!{_h9SvIHkm^Jlk?C&vEPLEOu_+UitfNw!|&t1A945EW+orvHd!$tC<y;uwde&
zq~|WY%}1RgJvk*MU43S4>H7Qo{D%|DwLibzws+1`la{NU;w)d|dgVwW3%hB$+qcAX
z+k2{i_B}llZQB3X^7zh`=Y9A5crO0({x*9>#;be2XJreXczJ)0`UIJu_iz5?{3>wu
z>QDEWH=-Aw`aPdmqIg!nqN`7;#OnE~yJ=^eUR+jhlg=x!iwg=mHp|p~hIziW{+<oJ
zPfxpF-d`{CY=Xd|U1h4T-pG7-A7^Bod^6&f+ti{LtJnWXJ}G2o_e~=F+<brc-jE%x
zho5ZU+xt3a|CTK#GJNMH^EPhW*duA|w)DiSxMSz-H`n|qsPdV6YKEw`0b5wk)dw-G
zZ+^a?I6L}K>Gib=T3QpPOsVGN+<D@2;Z?C4SAGgUo*580>9Nh@FDJ}5JQTFpEI*6C
z%};pY-5=fFW~-}(I1(;MzmT~;^IYNFnWi;j`<MMcRlIt>a$%X$|9v0t-!Xll*Z=L;
z1BY3qZ_mk|-|P74xcuj{w%;$j?^J(bo+~xK)@)knYQEy{ckdfKzLw#1Uai4wHnXdv
z&;hqscUTNQyXXn)RZqA7zmplH@_>VKrF;LUhYt>J+54~Ron^&@*qy&4KYW`TI%$9N
zO!l2`_ivvVI^$??^1LLc^_(+!#3x3){9=**JFexi{XzNnhYy}#c!zIooAdJ92}hhb
zydUi8_LP$7K6+q9V6LR;DqZ=S4b!vN|DE#m^!n$oR!3KFDPGI8?bz|+n^#uGn3Za|
z@B7(idU;u4&1tc9RX<Zp;~E6SA57ot8x|(U%*LZ&X(>6^FZ}6>8I8>BX17>2Jor&)
zCvDuO{rvp$*K^CmcIIuASe?UM{CaKt<u#E4@^uxqYQf4jibsU_blWZM+4et}<6QEB
z`^VS)=bGPF|F?gBbNRAaAvUY$Gt65ZU1M&y<2m!Tr8&uOvXeD6G!u@68sE7to0{I=
zbou3rg2%lkFYnCkU$;jnI6xp)&G*r*?AsesPrJ00RyWQ}d#)Q1^2CRaiTUq(Cndeu
zfC(r68ef}zW=&-61W98xqx8PwD~mrI;he@V?Y6!8-NO4fFZ1^NY+o(IT5j-JA$(tj
zYB}$Y?&I#Zb%mYtPah3o=&xb6w|lpT-TE%q<9#Lbnl5t)*~P2*y>Thn(E0K4{)F%E
zJXO@f=A0<rmzxk3U(9Qsf8)TUdwVl)?X|wE=D+U!gw`Dj`_G8ot9Z<N>GI{9TQY_D
z+L>pcefDu<+1seC&TEXd^LMuL)&KikIoW>2F8&7#oh{eI*Y~(~ugjZr^8U|=#}77T
z7JPQwk!ZRkx21gdfs0am^rsZ*eSLf1e4+m9|GVZ@u70*L=eE)J$Is<h#jkGFHeVBU
z^w#h9%T=!LJnFqVY@yHY?cC{~PHXCiYv`2;2qaA5oh_}I&U(R;z2NygV~ZR!xw;+e
zfB$MbF1Pq;X!y>__A9Ey3ij#F*N)#aiG5v7!}4P`rI{z?8Gfz0{jVZ;3TOOZ$$#b3
zi#@*2JABUm*sQP1HmcX_B_CHa%8RkSS5w@7{PDeSj69k5<`~YeJN1iQUZwi}zF%Cy
z9a*1G_b6Ih&yL$$Wteb);Y-~2lI)t2r%zMf+&TH+`Ml4!p50;juy%W0>YpEFCYg&a
z%KlBBoN#FSh5wpAvY6gfY^;h8Z&pl*w>nmma_|VN&A*?I-(5ZVjw?YGR1)4^FaO*A
z-;KXFe1(NHE=yKE?u}1j^iX~t!}3T$d-aU<|EHfiuw>ag`x|dsTi^Wu68!7W+kCnB
z;6kwtm$UEhb(_9J&*s;1_iS~Ix$CM#4;cS`xcBq{0fzFwjJEICotfvR6?HE2d3kR4
z`+seB<37GG+c()E<`Fy3g1<jLzWM#(@Gq`FkoVrKs{j8_#-e~>>8|>@W<pifnw-k+
zRXRKt(~l+{NGmSm;&Zorzvr{`_j|YZ?sNJQAFFooNbZKm_dj@>o@-mTltm!Hr{6Gw
zc}>lZyFb1E-Qil`{rq;`<L|28T5<(9IP;TI|NcrA5kJi|;h2uW1((8&&9S?UI6FC%
zv=%L@Do;4dwP;s~;-XmV{`H2hw6z*sm%5&bH=e)q`uVkc7pyX7nKPS7p1*lt|Dmnk
zb1oa2<Xl+r%*BoE!_(>PjOmP9w_N${slf2|SpV|_&*xtc?{Es49k15#_*gG!v)@wh
z>8oVD_FkGkZBj+!&fclo4cg&yY9?3CTv(|4O4;VW_{DpXymw64gZ6*EyG=~kVXohC
z;l=YF%v?X;F;FC(X~p_kXST}Q&+C!3K4D!Y((vh0kj_EIB}<-oG2J+^Q><~xk|&o`
ztgh_k<vH;F{a*LyxARtiGIeuyW&LorH@_&d`}B+J+v4A{mM&!3utp>-hWqaF15f#{
z-TR*V;N9NsyQ?K`Y*jcP&UE9~tJNnhD<<5TGNr21zvI=X*(?Ru)<m+fum}hUI0OU;
zfVNGR-zjYWz44U%;db+L%v-;v^4*FlpL^bHs(540ttrQ57<PUYj5;iMmACDm^fjN>
zO+xSAiY&b*<j_!Pdwk*bmyuszYdshEP^s1M>_Wh;9;u`9@AvaJEMC&WkS*Ze_hg<d
z(==9v-l^I02bA55GB4?znal8O`O=Bo5}9T5R#ovtJmq?@|KE50e|2~7XPd9!Udwdv
zpACy?^OECxw_jYaG5Pk!%wVerGXJi=E|uuLS3g~Xnb}jqa#C}AO<=qtSD<cPaM28d
zL?&75vNd71Z``<H)#oPr)J>UDaG!tUiWo*6oh_FawdR;bxlXr!`2BmrYnvDUmrQrt
z8qUa)E?N+<+wo7$m-O|b4h?0Gk9|BXoj<`Ooi9~Ym8F%X=vhziWcBVPOgB10*D-wS
z<z4!wLX+Y6wYAFY;_aJenXUa~x{fO$txip{Qu2%coA}+1KUXn4lWBUZf9Qzr*59_$
zjUNiQU0usWj{atvP`p*zex7Z&*v0H?YpOZ|I$nL8Etme_KqHTgMZjBwkkGtcAC9~_
z^_xLV<i^IRrCB9$%3_Cp@11iv{MwFH*QXX`Rew#Iy)5^K?q72!X6L<X4UWFEgC<R9
zcZkf?Ty}ur(PQTykNYoAVlYc;Y&^&HU}dmtkEEPqWY=b<h)J`(A5>1VF9>6Jn_9+~
zDz_+fa#-B`VDa<rOglaXzOcMo$<_ZMVe6~_k>}5TU-f0U9aAnl`~Oe>Q(j&*=RS%p
zvin)u|G2=y!_)KOkB^U!96vsJ!i0u{0mqNeSh?a%(L?2TTHy@bTwbb-U(^=KZrLHk
zx2B*h<@u_kmJNEjv$s9%z8il*ci-*G_6A0uFzs(l&u7kGcTPc3vB&=3iAjnN+;lWf
z?BsZIVxmpbEcZ!eWgIu+0vc|fUg_@EJke-rPxDOnOzGIKEwj9zt!2v4Z#W!(`0l30
zk3VOeW%E(9Wo5nU&!C%_=yPxPcDY5L^<Tbx3ED8M>OJkk^Etwk^+Jn^jQ;<=|KFnW
zlS=KcFNt4XT$Jd&>YZtpfA7q$($^ZAnu!M*7<*(aFFmd*D>I9)`}wqTf7y!*3%BIm
z{S|chJ9ph|2EEu_Q{3fir(C%b@;!Ou#*KTvT=Je}>F}>cM~u0(_1xbhT-<LX*510)
zw=n8fZ~J}m>)A{d2A>t?CRtamy*9(yNn`CChFNE~WC|a<wpRVcCDm17j|KlJ8(i=R
zo7UUY<Mb$M%hQOJ#T+}fY!E0u@zZ~k;j3Pau0#KN{yw)|^kGt^Hv|9rre)I`P4|7<
zpRSy^b(W^imf)aA2a-PC&I>6m+dcQmla#KmuB@+>*VjfLpJABn;o-5M^!2qp|9-tz
zQC0nTGkw0G#EWY0Es>kkKAzHEe_?gFe$=*{lid1y4*dA|IC9&XB>n5j$NLJe$Ce99
zN_L)n^0WQtp;m5bU#1u4-40r}HzYD|zh7r9YgLkPu!%M2-kzD}_iHBq`}@22wC?r~
zuFA7~c2|B*d-m_I;iuwFtFPKA9C&e$ZP|hYegzvsdiP{mOZnxrJzBHs`YR>Io;+{2
zIJTWfcbcwakh7Vg?0ld%B4NQq=k}tEYdSL)Tu}I~Bv9?hsHQLKaNX_vNy(EcZr2Yc
z>F57uko&`P>wduR`|AZc`OE?X0=mwI?d4jqBGx$V%!6I8*FC--U;lLV`h7{Kr|E(w
zk(E2G=j-qL(G(t6*~)MCqe0fXY(vsfu50UJPrJ+49;tr6H+<>eRiUdbDnBhb?w)Mb
zdPZOP!213FW-VBtFik)H+?LGC9$sFL=2gFYIN9G0lt%X4={Og*C2H*v^ZdqrvzBH{
zGOcTD;OLNNX+IZyYJD@yg{+N2vO>O}PNuvUbyzK0ov5h6mAZ7Pgs#}FEu6<6YE184
zAiZ&cf-s-EW$vw(#0?PzA;laL3O`ed{)RG~_L_5e|J!5N|9#JPSrZoA+t%RP+S9|M
z<~!@iBG+!cSFh{;{Y?M%?(XR=nV0YMm%h0%G4XKQ$A33v#r8z*EK*HOOa!f-_<Li4
zWAlz*uU6~NurYJ1yZN}Ky&ZIdj?%f!O5fh?e*f&G`usKj7rgS=o_BYK(bu|Z^}7~D
zy|oo~kYw7o;G4O{bH=j0r$2wR@?ba^$$F<YXZv}s1wnCrdslR9nk4ik&6txjks*jN
z=SYnG?Uoh;p0v%onIc{-W_s~U`H{o1#$VnH{p(skY!kS)?A!i$<)p2%G&MAird+DF
zWpxReI(6#N4-XH6mg9Z9onLPM@1nbWU`))LudkDmlXpIwmCayL@<QOj8*A;?x3+3~
zYvpgLmt$pRJ#zGDqFME~*}1p3fwp;u-unOR^?C~#zNDli4-b!w67|VHpIVn+SrG_2
z7$A7L-^DL;M2lKmTesv!v+w7T?l|?E!Rk4K7wd)PM>c-AtCOC3I3V+DY^-X7@9j-L
zFQly(b!fiXb1&skT)+c4ro79?rZSv5ziDHUYD4a=mgEf)8rIhA7p@Czcx{_fd?VxX
z7Cj*&+k$hM-tFN|k9Ju7i0kdXnzd-d1;2y^fm#h$r%axFxI<96qpuHiXoOtxS26uK
zpR#S=GXwTke=k#Sm^pJMLrYs#UZa?hkdvER+j)s~J05Y_{d^+4E${9r(eRjubur5?
z@0`DVlV<QTh6Ng2xwp0?K0MUgn<byL--qG!>C>6__E>_lqH{an*B##uvddps<jOtI
zx;ieeTTFL`Md2c@z*Ud$a4k5)xTj%3S^`(&pAe4qCjG1UgdGk%pC-GmRbidtgBuar
zjEruQOnFCQ?4z#>6g=fxu-#R`YA)YiKYyPH9>-@3Zt=gW5j|kczTj%dt^aYoJ;i(r
zWcS9Yb0(NRdHS^Qtm$<DLBT-PpUlr=cE8fnF8)?;HTSt$oYmaEPoIiJTvryIO}(`x
z6LfOaLg#j)q$3<UV%*i=-aNdqF<C_|><hoFRf&SB>C_uHB2Jw?{qyVf_?dRKR_1pK
znA`bem9$nB>fHEzTJHJw`*q6J*0bNd$tin(FZSuLmBGtz>?~Gi@bvVY1quw&uC5f0
z9Z^ov4)-?x@@3e|!+7{+Wkb4l!?6VlB~}@CtwP!wqz%JMuUoRL`5wXYD3?#c;=X&S
z(I4*T{tTb{9Xn)nD;3u%CUhTF;7l;RQ~iE#N=k}B`nfru*IkO;TV<-Mde1*E>(&-c
zW;PxM1uHA50>0;M?csBLV*>&lE-&-lt5(k-*4_H`_4Un3N4d7;-v=!i<G1<1puhKv
z(9@@)-<=W?6hKGQ9Y`=J`1y4D=7fVxRo~u#PLkdEj!C`DRHW|aW1l$|fx(`!z7aZX
zIcDwE+7gmX>)IxWo#R^2e#@5Y+|jM^v)6MiIGI%%#^CLBM}2?Et1B%V3~nlH+sMUZ
zlC*W!IX=eeJK7s+&oZ(+|GlD4_<)Hg!|H=uIaDlesDOM`^Z6`jORVQ)H9=X~vu9=+
z+pe?!`{i;<>fH40ZJQ@enskSAfwm#&a1>8Z&v$0OzrQb!|9mvVr08+4IS4ZqJUb%^
zI@j>?dHeUDUpF<)3H@<t^Y^^u2h%whd^i^hYFj0nN!QGC)I7(P`EpH8NEo|%qk}8!
zg{`f}f9}w3Si1CGFk{%744Y`~j#WHtvOj<FGX>1z_llJCij4fK)lj;T(<H=~q1(SP
zi0$CnSI>T%DjhtyZ1Zo1X(#O(t{UXsv1sFwbP5X-+njb*NlEEYvfzn+`+pH{pTD}l
z-~Q}u^YoLGRNt`}7#mOCntk1<`dd!<?l*68($3HG-Cy^2hDqk7%K57|Y?x5}e(&@N
z69nGv`Rw=oarE}QrP15--YwyOaMt|3ih@Ez-QQoK)?xMP@9(gIiU7j`Q-MoNMSK-@
zVeZZc&N|H&%;EfI$&#}vO7rab@_ZKEEl0l^mrt1zvYIJEy_$ik;GA7U<;sLyzt}&C
zS8iBnH!ST<mYy*wW|a=xDn0KXt+zvrvajj*&9^)I<m6;dZtmnSFD{z?o5t4MSo!%`
z;q$rWMSp%2-rAade0qGHXHJez`Q6Zsx1H<i?6}4Cj-+j_RB7<H`N*=|e?Dl}wtU@>
z#*Pk-YilAOZ#1g-_vh!D$jxny%<Pv|g=&|*xpDB?+UUxkPp5ZwcCIWu^Uq7@0Nb&h
zTsI2K_#HguR;eywm5F}-GeTCifx-C}zoN~F-}-Lfl>{usLng;?CPaF2mdUF(GL&?^
zbvZtxuT=QNPEm)M|HE^`R?l3sX3w#S4Et`r$`Ps%l>0Q-qOHB%xcpsA|72s(DK(EC
zKL#zOR(9`Ovq{yv^iJ9BT$B8JbM*K9I8>W;y!QLu=Z5MRzV5C5^5Wsgt)PfIKhIW0
zP3_YmZheEYH#f9C3q3zO+x`8$y&zLEGc!S_u!hG~F1^;jIe4~81Fz3h#e|g%VZj-v
zR~0k7Hemcy_3XOc`q}4<S#(TXmLE<q3!XH)J1Fc~F-OH^<=L+c_-q3#8GTCcX+LU;
zxqZN-i>08-Z?0`=Ma7TG?{C-c>HK_D%Bmz|YOIqMH#fKS`|tCNQoE|F#q))Pgnqn^
z|6kQ9_{)B#!?gn;a!k{76IN+Hd83uUUpk#3u4CsVB>_){ttS&UCY(OSG?y>9V1t$8
zoM^@~lerQ~clI?E&ttuFK-ghn<Rk_&15wTeJdEM9P5ESw1_Zs-ziYLIA+BRJ(~Aj~
z4YN`WW^YVQPv+t(ns;(_o0ju|m6I64CKpRfq_YP2F$wa9HhVE#zI4gM-#^@%CzO>%
zV&hGjO&m+qO4!ncB6f1En6miV?fapOI@1*s&KgDNh@_|fjA00Re$Jddpsiu`(XAXu
z(k62)$k-tj!n7m%x?a@wytBI7?;M(@8-0b(T~w^Q@lsGYYk<&!EbDT82T|>YXA=ba
z7e8qEwnNAvp4;KooDc^6Sy!|2Y>F9L(@a;eZ1A402a495J3A)U{ry#VR5W};?rpQJ
zhgXG*bu+p)zR8(=hH*{jh2n2aA(b3EOzh*^8cffavb@P=^tgMuv8YTmeJ3-QpT+kx
zBH~Z1xct5`itt7@S3TdBdAY6pUL||O-s<n0(#}eqn`61SC}jGx>+$ueA15sp5qlE4
zdhhG?XQAe6i5}Qx$+^TTM%wYTz=pD)X9YH7ixwO#G+=F1_1Rk?C2-vnw6&c#ve}D4
z`}LKT!gH-kgRFbJ!vX>vs-m=>^0{xlwfo<#GpDqcg|5D^i)U>iXC|Ziwy-LPz}!!J
zUu#&j^Dt&lJD3!>pDCh}BjOvw8o}$42PQFewVly#Zzz9r!?CXJU*&pHF|kkQ>;G+@
zr@YD<wC6(J|Gct_&8DcgrB((rzoevkvTks5(t6AKV&3;9d7${bsMmb6=d8R|!#fs(
z(6;*Q16ihlF>e;EIHAY6AY;QHBgQ*hv&BK#XA(<Vdb)AW4TF9E|5cYVeHIq$Zd|h_
zX(n@o@WHbSG%o-Azs}Eptz|>HKhs3Tgtwn|yDGTOEMhC*-BI^FE&a9%qX_Rb&=AG(
z{^Ovsqw#pZeENq62UF70HWfT{nyMTUp0J>E&6*@9rzKS(xmAmc7g>j_Vu*Y4bNciX
zTe%{{8Z)L>3wF%nT(BtQ4);^O=eA0#j%HjD7D!OhUL7Iia53R$D$|W6p2FAGM!QEw
zN-DeerF?&Pmq*4zV6NZsWxlgLeAcW!d{LS$o%Mp+?E_a@&M|n+{QN(39m6S4g+uvb
zjXU14E<ID(-;uRB$~PtTW{T(ru=iP>OEzU+TjRL?dhySv(}jhF54Z73cXW3LTbo>s
z)L|<sO5scBeetDkGDFoIRvl3XU!xgkr#yMGVh@K)_)4aTWw-ub2#8#pR#cS25n&Qj
z_j!5u;fDtb&v`{mK6&K%{Q7e@HYUHkw3NHCvGGQZ*_SHYG~V(#>-I9F@+I)T;F;Q1
z7rKt2t!2R!>*NVs3(O>S#HM^I`ahFdL-c@@d)KWj1_sC-0o;6M3pG5LG^BL)|D62(
zAiKPZfx(7T?ja!}v(0jo9v*6acf5^XeqGs)RYiXfO;mg!bwPSgC||%{rWNK=cRS~+
zG~9afYv=Ft0tGui%L!h6_Uo^9I%9X+sr-98C#(CXU0C3FHA`AnHum_%AKSZF0(OU9
zkg~on<8b9ByTF{!47p|2Rg3T6X<8(=Q^;ZeP4)n-2GeI=p!2+>wD!NOt@`@Pb$#64
zD}0L`3w*7nDL#<0FlP*@+&B4T*3r0#6<It^w(EAzUlqo%vP8&Zr%HqA(_eqJITvKC
z_>;!5W5tRUar@UPPF8%-{lJiA%{{{cy|mS#ZS|&S>a`luw>t%$O5xbi7Ncwc$_c0P
zg${s@6h3eNe~(-I=Hlmmprdqlah~YkS@+O`b%UDLTBc+6S`CvJvZnt(%Qz+UfT^nU
z0r6?`=J_4(lfAjGwt8-D|NnpA_ot+#UAy_&Jgu(y`1bt!^Eido3eMYppD=am)6Hwo
zrahMb|AYPS@9*knX4~c|eUTUIZam<iT(!5V_=c3s-v7Ler^O6zJ^giabv)w~#RuJ?
zhAeN)jaUBZyPKzOX}QzS?Uf84d;b2vX5a5s>$~^Kto-`?I@A8j=YBJdT3cFJmif+h
ztEsWM9$#;}*u8&Q?(J<yjvg)i^(C`U#`4fC)9i?SHK3W%>v7e+yWj7NetY5d+@nbo
zSQSh|E2SmuJs46sB5wcL%%s7Y;Cn(~L)E>S&%SBr=5(G-3$~uZb~azDfdRCT{r<jM
z(5ZKa4mp7i;$q{GaBy;Bs{Qrl;k4+yhyC{d63)%Bl(DOcn0!*+;{T&55ARE@+Qi$l
z>uPYZM~6y-)U$caD_+?(Se<7Hc*bzeqhJH)-njOYPr~o6xPSV@iG)i_JawYByjV0p
z`O%TiB}<lUNIN?#s>i4L&oZVLNhVS=Z7Pi>tNSn8vuDob<^GeWPIb-5(71T<;tZc&
z?T?m~pHyyd%UiZ($&y>~kJm7mt*dXhdfvXeL6z}}-r}Q7R<g?$D2Ogzv4tx_b2?W7
zZ{%9FGig7~S9h*iqXRlfwxq-abROdGkNtMPIvzbrS|2YiEq&Vbdd%a0HX0fo3l=E&
z&9Mkv{?V+gZaTxRCCioxNl18<lx(TKZ$JC2TUC|S*;%H_1_l97IkJy$%e`IkZ2tcR
z3g3OU?spS9(EXs_`G667z~(P$#>*Zgq>K9L8nJ(v6tOmqiRsDxHM@$6iX;q^ST0_?
zxF%-jrN#X5dnycX-n<#Ne_Q$cdvcr$R>;=PWRSC|nDFiGZBX<4SfA|cx|l$bHeTst
zvgLOU-q~3k+Oy#sXzM^<Y_(C1%U6GM!`Zw>EHT0BTKqLXce4a&HQY+u5^*J#foT)h
z4<T0e*(v|xO`oFle<HSKP4$|X2^tVy9ljp4eqHXQyhB2Q0;n6{JzX!?g!94C39bs_
z2Se{_eD7xo5NphseK0AoQaEGIcZZ#KfBrXO-*9YA*yJ?~>z09<s69PA&(6#&zISo=
z)z#s_kCLTAE-&*19fls;w!*XS=R03t-=)FJ{hsfgHe-fIR8*9$`;+)Xhjd)rS6h~^
zU@R)l^ZI#nRr@bdhs7!lvr<27=UTwScs(LwM(c_d#|%YRuDgq)KVY}L-rLJ-63Yg@
zAE`_;CQLZc#L9i*>{(SEoimSbU0Uj$d2`cJuZcg~+vQ%ZE#u(rUtJu0is7q2)60_A
zYqv<7`(2f2sfvm#6@47OF2tPUCfl<~UtWtJKW~4(?qOR~;p1b5DJKLrZQ3-$G+Rti
zP*AShq3+K|chSX{_4fNP9Pg1l3|cB=n9O$G_B-eVx<CJZzX#nc06Gz|{_pGftac44
zsoJG17v$R-oSm-RWpY_@N<yN;)GqF>!Z}}1KAgPCqQU8AtMoi~5!vi3b=THJ&atbV
zb#k)0u$b7f7Z(@nzxur{dV62L{l6KPm-{n+xKn%{)F1LSzk6hAcwA-R`IWA9GZ~H@
zJ-V^xXVJSIkNF-wer!1V?38KK7F~Y1<M+GWGYym5ZYg%Lxj+B&VX|d|(+a=k?C0jO
z#^`lBY{}AGtfBaQ(Y|l%=X|NOwXvDAv-tU?U8ULIll|@gntc5D@y*@c(<dssC++LF
zE6~*3+}YWwsHWDoE_U}WdH$f%=%sDP^@SZ89v*JroPXcWEa!%Umls!HVBnV*7Z1O_
z<DjVLvHbgNt_1?GF3;U;Iw^!<YX;lN(r<SjK745N^U35;x%p<fw^VKOgMx%SJw2y?
zkvY^a?9g!GLV#PZ)Y3AEMH>s|vV#txHDV9o=>2?~<wD-}&3SjNE?v4*U?C%SJt;X^
z(m2g$ZQcI6yUT?I1RRd{g+4a{-Ec6!?pNoE6&maI{mNRjXpzl2b#?X4b$_dL#JCT)
z^I!j?B)Wg8@d<$q0(u~meLtUOG0@iTW@KiYFlSDW-}2Q)?g<YLG;W>7ASNcZDgC@0
zsPCobKQBg=F=k7KV87ijjpXBfs<yUsK|`zW_y3<~mV1lg!`tomKRvhqKlAmv-F&<6
zo&y~>9=0w9wBsjR)h@6*W_ja}gOLZER`_je6m+`$XA{q-W77E(=FK~|%y)Kyh0Ki{
zv;O|A+1Ib#`d;;F<?<P3xwk6Mi)^|57IYX|`Mt{a?f2_u=kNR3W>@>`!zu0cJ8px|
z^*lGnQYUuTlz#hvGk(9@-M@TZ)v9ZcgtwkBW$6iFXq}*#pt$9%e)YjOZ*r=>zB<~#
z$b8}TYco)*V&2`|<@2{EZBIVV$Hm3<<MRA}PwL+Mdc8jV>#M5`n}c@N{w_P#FaLg@
zUDcP2YwKd8Q*T85V2or@a$&XP^5gLReA;>+bZX2sFr-)6))urkykGIfjvW?$^K4%3
z;}Z}Te!NdkTG~4@a%OeC(nI$Yz6AoJ=VY0tSvELjbj5#bLQF+nJN5bRx7+!5YCfNR
z*YDab7W(>iQE@ToboG8#7M6gBh>k@XPo7zQ_gghbfsKWQVZ!|R@!A`^qn1n#J>V1q
z_T?FU@y0#B-|hbM>9qcx!sD`cYQNtNUB@qDvBB*#LvvG;jad1SW5>c?zn*29-F7zZ
zbA^t*{rnRrJW8x&&(1PsUa(`wjkzphA|ec+9XjjJ|GroKeq+{EEe07r_M7QNCr?_1
zzP+xjH>p}$;%k4Cuv4j(t-@~xu7#m>Ga0_UzTO`mUwifS*H>x<dbzi@SiVo2B7SLG
zZnWQAE7!6zvxyTYGRRmI9N4?M^7FH^hO^JAsH=mnL16gy{=R=khK8V^VBGxj=jY~v
zHVMh~U;P^6-uPTA!IPo&+RKtnygdR^&!%%GEcctcs`Sxue)~TMCMY_;GU?Nc-DOb!
zuLg8f=BH1eDqgSMzT@?}-3;leA3^c>@6S)rQMps5Pyams|DX2gyq&Cb&;2%2z8+t{
z_xPTJmv8Rev-!tet7_RtI@e_!B3X4>a+sA{j+wrQE4Z}8bNU~d$?E=UHa2rgUtjz9
zWU{}IoZPuhsi*H;zhD2q7BoC~d6{qKwKbBlyGkDZ`~AK=zW(Xd@EhCn<tI*@*wWq}
z91w8evcLV?&((a=W<BomwO9TcroQ^i678)2b883p1W>$Pcscj7qC*%X_d>_INX9k(
zpaxI={=eI<zrMS>{P~TI$uibuJs&<4I62!2Z~gJ3qU`Ohqn*O)1~Yv^{Wt~dmV62<
z;QgI1uc$Zo4YNkevP?V1HS4%#--lhU>~vxU1>4k+C>EvL2TU?tkE+U8&s$k0@kl5o
z?fI48->0wyWVGinE4#3+WH948=*alSx~8YxE^cj^#v`G~Gt0QmSGi7N;Cg%Ev{r)R
z9TmnLk#+L-=D%(~ee?68XG_FIZaoZS{Ibt0n#1>l2gB)9jtGw4i6A5W^oto<3s!F8
z?YSfDl+k(Tqmy-vsDsFpwfZLS@ANJJDfFEf7m(2&C)UUj==h9*YhfzyF7cQ>6&r6U
zcC@){YZP2`XeYP<!QuOHcIbi1%E~qI`{y+>vnOr8?dj+D?UtF1%^W$~sw*!I3l<4Z
z%1vllp|HB4^@7QMPlkRu+fzFVA4hD@lWpgdO*%D2GwwE@lt~A#wAq#9l0|_9r4^GH
zxC+0?O<4S(<$~6JPX=LO;hTFZjptgIgRThbkuW@zeY>Hdp{mEnM9PRgpo8mq9<#Ej
zgQCgNe4zv2^;47X%#U6hCc0R#chVU~kwr~s7)6{e|50PK3HS8me82Cvp0s(MimmP3
z9Xl*0O`0^rD3wdB+x6{-th1oQTVu=bw%$|<J!=(SDGj;;?Al2g2SpQ50d?q*6G*vL
zsn+XjYn3%LI=*}<k*j`VxU1x)Q(D?%%P+sKMdzpfUU$EvFLzy;M(=zcM(#k+xu;;=
zptAAq?()x9!{ZAd9pMCB^RVy#zv@02OQ+0CP2==)A=XEtlFepw^76Va|9)ED^|6xk
z0jH2flNA#bP0r|7ADl8pWLN3yV=Dp|+sO5IbtS#Jva;s;-Eu8gHK{G9RyR!C+|YU~
zbS1;D)N+NE70Pv$$3fF=Po6)o-g|AvGls6JC->L`o-uGe+{2zCx<Mf7>GZu1dd=^7
z1Oy1oul*J|HQWC07vb>u+O1rHooxQk7`Ort#tQ0N|K6$6;FQsMe+|<-(`>Q)Js;bC
z7q=fi*up7nFw;lw?VB>|@YvGO+IDp*=Ib&J&2d5wiZ;t!6p9&IFG%e7WKj2+;c&c9
zcJ);=GqY`dpctv<xS_zgKwurqh8V2|r;LgBRT`lC&9d4Rr8b{(KJd@-w`0dIW#<D<
z8ME%IG(0c<^u%-D&u7wnG8Ukr;g`3!>;L`rHP~9`V!+EU>DzZtuxxN@xVKZ`)Le#B
zwu&v&e&jNNZcmY`dZEb0%?&!!L0_N0;r06c^FV`}VNBh#E=y`Xv++z<-*Rp%*9}t^
z9gu59_P=2T%>&6*JYamc^SNBvyE~qKethbFa}rKYQUx6@Vp;rbh3uk?j*?AW5gg`o
z*Ig3Wz;{zRm?QV&>9~TgudW_Be*E*JZv9J})BQ`VWDN}sLE|}h%J0|Ke7zbDYGx_j
zWOM7_n);l<>#IM<*^j5=KAf3pT=MD)=i-g8I7+|2yL<B7xiCeoiw{l)7C42h*uxbe
z*1)mQvhF7Lw>LK@gAP!%|M%nY<3iWKil<Y<U)<ch+-qVd+gVeVo;fT^EywK|Ku7i#
z|0xnYan}6)ne6p@-TLKhUtC`=-^|Yc?7_k2HL<&={rOX~E${BCvW`WHmtKPM`u0<|
z51ja`&~oj^)7X3ysmR@Bx}ck?T3cH|Ju6x3GJ~8O2B2asb$aZwvW~6KUa#N(?3nbi
z3AI|zZv&+4YnO%|FnSo9F&C1{HZgGs$jF>|+;4yGalie#GL6zz?)`FSDn96+`T6_)
zRlcPkFH0_16Qb4N)Bw`(_|GQsGw05!85&Mh^`2H?Q}^tQq~7i~Mq>JLYl2d?>f71P
zb8K!;+Qza%*6XqQ?E@Tv3yW9-gd7x2j_X$+1f7O|=#W$1u9s^4$CZ_oKuv@ryWj6y
z?U%495!8|l`QX9uv`)Y&`_HF!_qXTE|NZs#aE@8{PP2>)3g6z|UhWjK=-}nkW(H0>
zUY6|eXPRi);FQr9|E(!7Ffix#Hs1EbflqJ!`uaNa(vnVawrFc;U9sd+<N+fVot9@m
zQuQrreiZo4vpM;C{r-1#K7k^jsix@sy+=1B9uDd8Gl^KYxnUwp07ri<=uBp(;y;_j
z-&|bGe%|i4&gQhUi)w#=i>dtzx)^T4lqoJXH8%dXU#Hws>}vA>Wj}Dqn^{+V-Tu#q
z!=QQLi;LZbg@g{>*qB`TxYzu~)@<>_#Kf$2b*V+CiW&ZXU#su(cf}sw9#F6r|0$Dq
zXxLZ#`_lIO_^pQpdRwdc7Ra!ww|thHkedK1SN#}1fBx+0>A7&vo;!~VS6}r?N?PO<
z*vaM%F7&^FOH3oi5Rq2R;AJ1KMdvTn@S6I%nT<E;a2v0di<*?lb%6~!OoC2r4Xqa}
z_WLkgUmJbA`u*PHAm6{bx|)-p|M|b)@0TxF&=9!T&9M4g&Q@m;-ihw40q2;+q|`yh
z^;!MX3ZOCvlsMPzezz!gciD@tRiG=@4m2|F{QYis<?FTEukZz$xX9g(`|&h7zM~4<
zmdcnBfA4GhxjBkPMnVlcc3AMqSUlKwZF9Q+zTfYxw>k;)Mn2_QP`~eM>k9i#{0jtT
zJ)6EaVX~U9hp#Vd!iNV3|NMB|zhvoB#tqfq^Bz5VbcM&?B&0}Wj(}*)cZZ$MpxVx{
z?k0EHyE`-A-rhcW?p)vN>tc64>e7C3YpeF&>hI6)|Nmz`S=~R(`bgC0!~FIirqAS`
zQ2lJnt%W9ao46u6xZbf`&;xnzgnsqG!pFxZ&Y$n^;=*Dz7u-LZX`Fs(Uu|{R+Nh(=
z{B|qKI<~5*skQC%{A)0q`3m3CkCRyfI=I$VF92PEvE_t*IOFRQD<&o_p+zrVyl|`j
z6Wz`yyW{D#+ZC_pmV>eqsBX{-S;ufnV1vM{$L5?1?&hi6+RmLZL*h%7t*fhR-0fE-
zR!&Y%7hW$F7B_t`>q{S~pm;8@;SRr3M(_PQUw?mltE{Nl2<nU+?G_gn6nywq*~Vth
zf&~hBJ07xq`uzDSU#y9U5sQwC>Qu2tP=93BV{_31KYmoi)&DI8ov*dfx&6hRoyO;F
zKA)+)J#FgLiSy>2`+VO1JSZ(N^V<ZRzu3hFx>HeWhne$qR|ThxN%vJ6CQh8_GuP_s
z-^$5qz7p1DYtFCN)Yb+KAWmZFdIidaA)tXrP+WitKfif4Gq+}6kJ}KNn7Hr^v&dCY
z^3ghBW&o-mLKw7-C3qxw#Q(LH{C>N=`1jlG*PUG!1%9yLbO9x`<)C69V`jWs!_}*+
zLbbO#3-EUO={p~A+HpcFLD6Kbqk6;iQ)!zwrkoT4b(=v$A9ghs$;Wy?w-&xLd;0Y0
zo<E;X=iJ%?>aBq~uWWoWFFx9Ii|eOdT@@OkBX+D`zW(6OZYR|$=cSwdmmU_53eObm
z0B1szyWDb?MJ?0gsye^Dy=|O!M&jDKSnvD$YBhCrOSgmOW#8}l%m?bIDJnKjRCeE#
zc$n?`*Xi+fGmpzv_aq)}1I+>ye7{=`I?mQKu5X9HbpeA(3|x$J)^?qiaZudiaar`h
zks~huemv$cN#E`~!=g~><HwIRzg{lCQ*>JQ$&)7^&RM_zaM|Df;^uUJ1|uV*inm*@
zOW0HxbS?Vu>9oFa{l6Me*~##w%2t2>AEU`?zCmwGIrUQnI|SyHRDn8Cy_ZV#GfbrJ
zo}BOP>B(7HS;_F`)>iJxCtdpGZ0}tE{r&y<X}Zx2psgwH{c@=v9vqarUjF`G@7c7~
z?coYpptj<n$$tD@&Y)sK;U%j!=vZy5xqZ@kI~W@tAMY0y6MHsM#Vqqu%b7Di-%A@l
zd?@ID-LSj&gYrAB1x<UtwlZAsWDVfxz2u_5qwuj?Qc}_#d4Ah30aMLhUt62}?99wP
zU#~^GxVkbvD6m-d#yG=3qQF8%qpRs|9{Y!k$G_^^4+n<pyT|CvjRTe3XKdL6-mxog
zaT6|P*j@JaRJ(lLi+?tHdgmVh`hLIue6RVv6SMR8oowM0zSDpF*s-99h!+>l)YaRU
z`OaQ+`Q@GS!2tmcN0S&8%+19cUcAUy|MAb;{QAdN!{b>U0!2=pI(6Z+fY05_C$$n3
zZFUGbBu}_Ckwfv-Of{hc9UUBPe6m&dvgPZ3D1wKtrs+JqmA(G!j%!=9!_UpJboTP%
z;^gFHcyn*>>~*obna+LgR#sNNxv$n5bk|pW{?%2YVXLoZ+m!8|J86>8dG^vxhJ|yB
z!DGKp7CVI;elmw}oW1D6^x|xIeC^RAox+uGHXhf|)qVQ;ygj>uf<nVYWp^QQ@#FLV
zeNj(4GvnZ%%FiC&-XN!^K0MUgP%L<IiRWa{g(1GPOcrk0GG%A+^P=~AzyJEPZ*%(j
zZx-Kwc)apdyKlVnUEGR-NudXvDlWZzsv@9h;&mBxj0lgENr&%jvyGXT)xJOWon=xO
z{$-k8?5Qs=FH0Jy@dyeE+I&7^EO+?GdHer1{Puqgw%;w2R-4>8JAWT2p`UsFy|=IL
zn}pJ}+0BMhzFYsiauJ=x!1d4*R0(Z1naj{8XFKcSV)x%U!ctPFs^9N@{&m;Ml%#)u
zex8|czkl0d;jO;g8U+tc&X#wOWD;{K26cS`D@6^Ao(FM&`fwRj?|gN#2DN$Tfx7pz
zRQE2pz&DdwqeXqLAE<~4yu{7*7Sx8U0QFQZ=)7cYE!&~hpaIHgqTLQlm^50RdFX3w
zIc&<lVGpQab^wiz90pnQ(Ce2-yGnx-!@1A{MfMyEU5l=Bzb!ahtTj1Tzl8y0o0J;J
zw(ADrJ7p_hb2suZaxY8-*|%a2gBNQ6hbKep1p}~!Z97xWO&0J2)kL$FzTDjK_u$6l
z;}N@`MSJBO&1%2&W9KBhl?+^k)84&Vqyf?;^^!I8+j05&4L{~?*U&l<ZY{!l!P5TJ
z+jGJKEf=i5+cjJg<ydGM#29k(#6;!H%lo(wyYqxwi{xIAUUFFYkSoaJk(ao+axY5G
zagO_RP236YDJ4+{MXeVx(vIFt8ZFmAK6g!@;Hu!XW5+vYkj*kLSzEX5u(I-GXkD>`
zKZPTL<1DDV*uDFaVt%dSlR5#X-A~qu-vS#0t}#FXF1A;t!70RIxBN0tccSl0lT-8(
zCJh%>P&}l0>T7Iq)oOr@l9+f`IWE)%-AU90QaTN!^iJpeIjlM@Yna54%?9<$z=}b4
z`#FM27@e1_p=GbGXqLUd)wy>|$lHJ|j-cjDC&-|wUz)UjKWvx(ak`lwQekH_hcL9R
zPyqEarhRGB0`1MdpL@e6WV6Lq=ZkDJzv#KJ&dpZN*eTy~L2Bpg)@?i5cRg9F-vTPy
zcY|VIsTic4bAbRjNr}y5#_$g)47PZ|{R4`9aG*~F4J}Og?Z|O<((bs7Zm=^zeGpLE
z16fnDs!g#a9yDfT;w|K`P<IoDONSRqjDU(Wn9HF-2}=B%mxzl<Ep~tQpR;fpD6}?%
zVq%fGN4k0o$d(H_FF9Mcy#U>p<qJsx!mDylPEsv-J;meM#}JUWL9wa;YQK0_IZgGQ
zVbJ*AEJsaC%?}ioU`xUNwOx3MiJ7@G>z2q~o`YBTS2Az~LL&fV{ufa8eRhi@>K&)z
z7Pog*(CCDCUzjWRqV$AXhE@x2tw&B7)9(C)x_@rms(Po4DPLNgqCuHew4^GML8-;f
z(;t>NxIiIot2klStW(o;qb+KFe5hQ1`)%2`H#ZM|e0=<T_1-;u=IpKhUiG)?p*tuu
ziGtGNW|P|I&!0TGurAgbv<75u`906=d3SewI;DN`?Ag-oppga8)*V^vX?}C93g2$M
z9uyGpU|-#f3yPpiygocU?CIt8=+kNa@3S<x>_GveHIZw9K-AKg^8%J%{`li@|K$1e
z&+n`KZBg|_gPmXQ$^QR;*Y7?XTYmTG{eR!g`Q+_DR}9abIrGo`|9|KI{sp=k2DIj;
zs>(`IQgTb?<+huf(^r2iaw+wIXNSyP>O9=skNd3O9Y`@^6c7|_yqU8sa&sEPpI@)n
zgN}7w8N8ecbj#%u&&fZYO!jBc(9ucx`s%99hXc$F#tY{drE-BbpLZ=<@uBMo>q#X6
zMXeVlpswNKo-FnU{O9Ia9tK_GcWSEk%lrH7h1Gl*6jW7PSFF%Dbm-8X+}qo7Pj5^<
z&fwwgefVL)gc&nl?7O$jSDK59>%_Tp%RDEmef{lpr1d3F#-I0cidrX>1QboYg*g+d
zs;uH`zfS%A*>A2DXhP!qb4f`_&{*M;Wy_3;o_L%(b&A2F^p!|sW24;p)U8n`&z*A%
z6frV3W=v1LpsJ$6(y(TYjwi$4iQvot&Xa0F2PUige|p$1zsp|UG;4}G(~XVE?$_2t
zHXnYN@Z!QkP_1I~`^{$1P+m~bqmMC1j~;DlX<2ajWk*K`!-6eaL^j{#aR>|)Y;eE&
zAqLddsQ&h*uzp_QFP@{VtZ}!yZ>g-7Yb^kc&t^<h6FLyLx9TJ4;;;>KFJ?UH(q8xA
z`TTme1+Lv<De39Sn{VC;-M3|nNm6n$V@H2K`-2}JA8*OOFINyI-Rq_t7#JA0|NN(?
zrz@XM4Y!fId^-N&S7%U(1{%Z3n7XX`5Hma9gn9Gc{oAu+#|%(Uex7YL)43ytMn;p)
z+x<RsHw|>uznra9fu5A4K?3N6p5plbUoQLa{B|qbP-4&jAYUJ!loJyaK^Hjv`}_Oy
z&SG(<rlzdlPdh(D3KLMzb()%1!@W0mc22f_x1;&A{{A^XepG-OwV*q#llyJi8V)8r
zI4T|wx~Qe*(@FIu%a>1{JNN7&*X}##L05l)E>PN*dmGejm>ysEaCZK_k3Vad`_Di3
z<>lqO^WWRgIrTyC@at!;T>e(f3xch=6#q1X%0f^TeXr!Q@0Yi?r_Z%6pEPyqQBciq
zl)_;Z>)KTCdhPa0yUX*p<=k{~aba<8<54s*xl&tuVS(eDo15EvrOlI!W`dfe7cXAS
znz`fAN(KgD9Zwg>kUcVivY?I!>q-W$g^{!T7#M|wggiVvKHOYZ`}^BF%ev>6_f!_=
z?R+}z7N74GR!JtYMbHWZRDfJvEHL#2DE}{hat>A(LFx;qg}UHTLn9WQmNZ1+!V<u7
zcGA26XkiRaf1r{GTuFgla7mae7ZTK<a{JOByM})*fg)YrURU`R2O3Y2Hk4R9<<$Po
ztGs0SPMtda^zS;OW~J}V_8Q^V3=2IcF|0~>dTJ_Y?eyQuGC#SUH<#bslV}?rYaDg-
zgvk^8Pw&?(3zmGDGXLC^@4NT^u>WbfV(s+<iCOImCT>CwqBq`_<(SR>{aIPF{p9)6
z2lMn*O>8c`zMh&oPv!X;&0A$Jo_+pVe|zW5ZL+%rC33#rdghYFm72;oYkS`Ft!F1T
zSD&;howVcG+RogEf459gX8$fEAmQUv<GntYi~EyBQGtGJRm?-<Z}-ddmzE}}H?3V5
zcl*z_Vq;ZRvs>jaJv}mZTrb<b?T^FtxW5K7&&1tcB5T=jFyYJ3UvItzeS7m`V%*<#
zUv4eipwM5t|6k9^lx5ZL8RKq0O_{Iu*+uK^?k`_%u_e6MznwYn!nx<KPuom%3rw_I
zD{NhvJGtx$gQWVU46)mHo}ah+dn1wIQS`Qtw~mFy9Qk*@{AW!q!^!>sd~&*3=D&Zs
zn0<1gh0K#@DZl?jzQ6fV`K?uK*~#}$F9}Ik*WWysTFYLUo2;$(==<I1i?6?Y@sWD8
zHMTB}FH@8KMM<Rm`rHLo@1L$YGkMO*Qwkd|r^el$<Kg?T;+EhnlirU%H`|q2NN!fW
z@Vqu-`}9w@&(E&iXV=hNU9Y&v(|DH4@rvBfzu&FB(bb)C{iV@-``5Rs^rug?ys<ZT
z@%i5uO4l>R)EyNl`SqDUUtC<QAmP3K)=zQgPM-wDfb6cXpKhsrc9B}?&L<!z`Sk1e
z?Ta+*k_8uSdns3$x6r8k+FX{XJ>`=Y<*kj{I_vei-P6k6-un1?-QBp`wIBZdUK8_E
z^t9cd6VE@FzP!_!DqrXF{oUQY+h%@$WBlaFlTUxR^(%6XzwXo2`TKxbZno|0<7wwV
z-dtDvoA1y5cDYZt(tdBt_1T->b^bd0h1Kc&_ab(5*wy~7%Dud_SUsp;_VMeh|C28$
zyqB%ItTyq_x8rfMOtYVDJ*&)b?^97R<NWpM6DK<E-j;hpTjLAZD4yM~ycR89Y*}G(
zG<)~d_}ZgQ*W;3}{{Q!UEAN4ZI!~MLhxXU(+sC^8Z@X>vw-3h-xyIeL`SjuNo_!BY
zm)-r}aDM*RJL+=m59Iy-Ue2EV_xJbWw<oe|_SrS8UMF+v&COy7yQG%uW@jHKojiRy
z`R=dxHUHKK-&Wc1=(E1w&%HHoUIhO7?ydCp2j}`+(0tVU)742EBP^y)eY^GUv0mxQ
zFAw*BeEdu|?zY3%d#C01{I{E5^T}|2?Z4LRW}oNPwpE_DJH1v|{nww!^Hl|Ey3yM{
zRm!KOq+HlqtUiA|f5M#`hCVYsq^sR4n|<AEZ`HR42O62z{CHCgiR|ako?TM1JNLZy
z#jbEhBmZ<k0fB;hW!2x_B>uT!xb;(9-0n2q^LD>^Uhn^XFMBp90Nmv(TVA{Me){>_
zT0?=M+3{IQ*RIf*pi}m7b>g6i4@%JvY^e%cAGemltDR4_X4~nLCj&2Cx}^7`hMiw7
zB*$#_d9&qybAybGjB2*cG|8OA1U^>n=DQysAA5y`O*?OP^ytx34-dE3ZVMD~wXFHE
zAt)y1&1T=#VQWPke!koNzGj=ZpI?{^U;BA8NlD35D}$HUY%8>oIdyMub?vsBdnz|G
zX`G#9`uV1wy?wl8)t43L&AJw8XliPDB_=LBZ+7$M%~KyAAFth3`QaeDr~`<s-FEuS
znGhpm<JxVSnwo*25x32~i!@G6RCb@z)WkGD*U8yg)B$Aj`7(AsnH5vN7iDIy+*JR+
zZhr2!cXwAabRA9lcyrx`4FR5>o*!?z1+MxYckblLz@XsZ+HEtf%hxe!Ojh&#bo1Sl
zlas~w@XPYGPnt954af?wtgKa&CQp96*|(ifR>UE4Z`IcGWm~_->1k{4eo$NS=m;lk
z0K@$M-^^yOy>{<3D=RC=O*PwQ+Sl)6(nvnmv-81skwxo7Z+cB}pBKI2gg^nakeHZT
zM8pl&+go#Qe{0HJv}jS5vI;{|a<cvnH3fx+7MAyi*XUi%432$!d;9)`*)Lwa;NE5^
z!Bg_)#zr%zLs?sswpPiXE6KdO>nrPR7Z;Z+PA-1Fv(5G<NN>LBla%y`_4d}RtE<eM
zm{wf-zWQAC%@m`H>*jt}d^C%Li)+=j^UJN?KYexY^3{i{FTG7NkXTh3Z<2p+kC_uw
z*89C{uD{NHYquprXY02(K0ZD*3yU3QhlCczd9IBFU$dLMgy{u4Xnb^2>S+$%uXd3!
zyqA~xCO<hbvE=Qo(6<3Ldw#uIEg~j%X=iczR_DU(>+57sPtyf00(u)@<1@>obIB4F
ztCANB$~5HueO+H)_~=My)ap}L+kX70n5G-ucJM*Gw6gyUgT_8t>uXu1d(8HHx#a!i
z>C=mg-TAjV7jpCSr{CO^+ORq4t^T^b-=dO|lCrjL(mJwqlB<Ff$bC`|qgX)A9WYy&
zbAbRz^q2>eMvH(G$3nwN3|xvW0!|q{pj!?VTLh$(Zy)$E@z0-{Q>RYZ$QeuZUcF_p
zW1onKNP^kyze(M#O-)REayA`{G)mswxR}2!!PDDY+1PmUySuxSO@3Y1oi=x_Z$`$7
zSB1H^wt&`5t=s+1>T2@JHCwh!S+q#$(BZxFqoe1aI(-^6#Jyw3jrH4-we<9!U0CRR
zBgf3D<b{KWN5?J2N)3H|b$$Kw`gMJkm6cPbPp`H~Gn$$5Ib)&KN`_w(|NZ?98WR0z
zSoFkW>)|3$?=j=j5>D@FI)T<A^C}*3Dk&>V+E$q?cJEiSvzw>C??c_ZtXd5XjRn55
z%|Pd>9_BR{kd-~VCG&Df@5)V&kN00*7i(Si{#&hFajciGud0pBoP*8m#)*emn3$L%
zc9pEm`Z(wHN%i?p%;cZnzqUMfcbTBDuyenht%PNfif+`Fgnxg2X0;!Ey?(zRXynu|
ziN*YGiSWja8+D?d{N;%^^_g!sx1)pOP1){S3omTVzOJ?Zdj6h|Zd(rvISDz`gZ4;t
zb$8#De|>#@xU~wyq{)+a{{43Q?<4)JhIe;&7e6?_*e7f4mX)Oyyv!%@SdZkYV@n`s
zS?%1p6SVv-^|aW%%IC76CS~YjCJB=afwfUvm8`9!uUh2o{TfzYdMt0damED&(DYeo
zG81TtpP`}Qnc3$4Zv*Z$H8oZIe!KnT>C?)(y1n7?wNovNpG}xLb!k@2+UV_R$NOaG
zSQIunxAT4c^ZC4S@iQMUZ|~6F*Z;SduU8B#<(6oO_s#a3zTWA=ku!Ttrv}aXC%N2U
z>xt|r6%SYQul}yztyq|27g)5vn;_G5WRjj*;Ixj&%H$yL%crj7n4~$KKC>s#ck$BV
zx*uEpC)d{eExb18+wTVZZ&?S#+rRDEeC<|sees(ch9V*&9es%pFD>;Jd;WFK9GQy~
zJ0cizdlxTO7U63BlFaSBR#sNFqr2NVDoX0k-Mg;G84bRaw7j2x`Q@88f4t8-$$CCM
z*6UnUWOS@Yk~!f;<Pk<j#uI1Hiq7I@`1I-1g^L#zYj$qkv`MJ5v-8rnw&3M{4?jOY
zuc4<WHcMMkk+HY8_d<q=Q*n*|$`B<pGqJL=G6v8L2g8BA)!$u?IfaBwIT~CM6BF~`
z$&(ae|A3u!f342VwQlDY*X!s@dU*WvuEmQNzwmIm!<>;_R8;ig)m7~syLKtr*~#VQ
z<vD$x;iGos`0?b=&(3yqcOPzKW^Z}+GcYkx@!g%B&6h3($=KJ$l*n-J-Me?i%9Wsv
z4zBJSXCCMI_WgVEy*-teKF+Z$W?=B2XX6+VF=Iu<rF~(oPKr8*?^k|!!04kk`HQ*m
z+lPnSPn<sO?C8jN>C&YZ@dKw$d4XopTwPtwjHQ2q&Tz=e&VKmpSzGGqX`KHzd9iF@
zh>DGlo_#dVbZL-g?FUykx1@psfxmzM?kIaJRrcma<Do-NE3Up0Jiqj6R$zR*zU=WM
zM-pCLSsAf8jkl?}d1LD7X@ciJ7~i~kQ|$CKO-)U)%@N!4?mD@;vWjrAzInUWc;Vfv
zS6kn_$$44v>&wf--?I34coM$8y2`=B<C2uLD6}XvENs!TWo}k+TQUS|YHHSe+FgJ2
z_4W0PJo<~jefxH4|HbpA<>ktzrlKcLo}6KtJ?(`BL&NU!_lq`c5NK|0K9oL<myKCS
zSh(=#r_>)mek@qH&@p4)d)?SwB3!LZwY9Z7Dn2Tey}!r1HY_{%e1KYI662Ol<?rt)
zYHNF2_4V{j;d(Gp*<B}Ych*%c8QZEWTC5)~E_N3?T5@ksWyQ}=s$SmSg+D$d&atnT
zW4LhhX6L3&Mmu)wP%twqJ5v1g`E%#>*S(LwzP5Jrj}4ZkuS6IgoSLc)N}JKqv$wEV
z2US&7>D+VP8kHN!a5l}@Ebk7-T)*~9mx5N;T3ow!E$YdquV1&WWcrbN?eXR1{$h{Q
zHcR^X`6(&=jW>|$?db1s-@V(~Z@!(bRiDe^iw=t~KKS?dcSlD@!@-1x)vH%e&|&A7
zb8&EBm^FL$#XEO;%=7OtFc=vd3knG-Z87=(W8TqY#~wX7Ir)<1R1Xm`2kqI`<$7LT
zUUe_G{`>bY?6&>3+TUe4_xIgRTC;E=V_;z5g{-ZYZnX2ue|U71J0v_jdMQI%O3I&0
zudig8?%KV3;q}*s#m~+No_+H4>DTG+A5Pbg2i+}bVrJ&F`s$&ZH!EE>*XXON9#zv@
z@k5)BkFTJhpuunX<YQ4$Q3+<V7lvrDs%?&)J9lnJZ*S}F-PU?>doqNpo9dSYt^Dxy
zb@-L5S2?vCw5D>Urlwx{fBN3NI0ol(y$>HgY?v7tobY1Lzb`L?FB*ah0@vzlYrDEX
z9QpbA49?X{i;9XC1g&gIon>47ZA1Rbg9i`Z*pSFPY4YTwEx&?2JvqhnVl-s$@2M27
z|MQW3&z?OksjptXJoxG9X~U{78B?ZAxpC#MbnekJGmQ(sz6#CU|Lou2-wz)=XlQ9+
zIe0S1KR8%;(c;B|va-Fx>V6Tq-G}dA%-YJq$vN@cpQq2B9lCcf?nNzEaB%R%S+lfc
z%}q=c)YaKvzI^GVzat|z_vnKM3d?+Fvn6DhnVXx7Ylp27nAZ71TFgOu;q})G!&VDQ
zNO0)u>xYDfCVqNy^2YZ3`7bieG&MCjxmuYT8yhq7^N(*%KR;pOM8%S}B`a2N96fsU
z!{^V3|NQ*C^kd*+w}rcQMMdZ_MC>lpt*WjzG%#q0-CdS=X^E$YzyJ1Mm$IXxq?DAD
z3<@8)^vGI^y?y)k#^&_?4@Hyb&+j)*Kj*Og^1{`txj8vGBlc7nn&sY7(FsmVQ{!P{
z_VV`D)tmG2^XJ1$y{ET4y|uGgJt{g{P(*}f@x_i$pNi&K6gu5_GhcW0`t|NUK0HlL
zO%EPEZ2a`8sG_1G;ru+?MT-RwzMKEwD*4{_T-kqy$G%Myd*ZhK`r=iqxbEJ)`{BzM
zmx_uVAI@I2U$t&s+w9rW%Y0@knY5owaf*zT{8DAB<~yr}m0OHs|E70;e}7-GdbPA!
zUV3`_g$n_Uo&T2a*;8|4>O`%nSx3Hm|LcicfBfd=^oy4-H!oSD@~~by;f31G`})4j
zpxkj`X=d|5hUS9?IW>n`I61huHq|Y#ul@Onm0!-rp}5#sgp1Y5$w?>gWD0kWo3fU+
zwxE=h)?GJuk-2{D$NS|MZ{IF{@7_HQZf@a!t?f_V7RTH3&9OPp<l*Atq9T5uOJRST
zfS{n@Ngi$mK|#TZXErbhO*F{AzpwRVijZt`heufiL#Ic_zkhW*cI|p}tXF!`VgbRE
zd<exby*GQFpP!$6tVi<3?(+37G+bQvn~FIoZQ}Ix^#$ehsI|uyI=8zVS5*47b|Zt(
z!~(WvMnOTrh)pS+mo8uaxr9Y&k>Ih-I)a>6FI{T-@S&ikt!>jELBUAQ^IKe0rnoI`
zyqMAAx4ijchKOu?hld!*Q5wB&&0SqwTefXeQdDHDt*u?8EGYQ*8(1nnKE9%=YSDrP
z45p^05j%@i+1S`zjw?Ye_x<qwyL()mT;BbCy;rV;%s88NabibDT{Pb!W`T(|mR44a
zcI=SYoPK`Vu@EiMtgNgH*RHks&$mnb^W!6vu#n*2eIPqHtgWqeVs;eV*b%g{C1~ZA
zIt3*q$%jG)uuy~r3^Y&&1J{C~VdeVx5<Vp*B_*lE`&RRr8UFmXpWfQ02oibyQ$NP|
W+jaN;%R&qc3=E#GelF{r5}E+UyO7=h

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_nc.svg b/doc/sf_and_dist/graphs/jacobi_nc.svg
new file mode 100644
index 000000000..ebb659795
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_nc.svg
@@ -0,0 +1,83 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="146.9" x2="453" y2="146.9"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,131.7 L92.6,131.7 M90.6,116.6 L92.6,116.6 M90.6,101.4 L92.6,101.4 M90.6,71.16 L92.6,71.16 M90.6,146.9 L92.6,146.9 M90.6,162 L92.6,162 M90.6,177.1 L92.6,177.1 M90.6,192.3 L92.6,192.3 M90.6,207.4 L92.6,207.4 M90.6,222.5 L92.6,222.5 M90.6,237.7 L92.6,237.7 M90.6,252.8 L92.6,252.8 M90.6,268 L92.6,268 M90.6,283.1 L92.6,283.1 M90.6,298.2 L92.6,298.2 M90.6,313.4 L92.6,313.4 M90.6,328.5 L92.6,328.5 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M278.1,341 L278.1,343 M286.9,341 L286.9,343 M295.7,341 L295.7,343 M313.4,341 L313.4,343 M322.2,341 L322.2,343 M331.1,341 L331.1,343 M348.7,341 L348.7,343 M357.6,341 L357.6,343 M366.4,341 L366.4,343 M384.1,341 L384.1,343 M392.9,341 L392.9,343 M401.7,341 L401.7,343 M419.4,341 L419.4,343 M428.2,341 L428.2,343 M437.1,341 L437.1,343 M260.4,341 L260.4,343 M251.6,341 L251.6,343 M242.8,341 L242.8,343 M225.1,341 L225.1,343 M216.3,341 L216.3,343 M207.4,341 L207.4,343 M189.8,341 L189.8,343 M180.9,341 L180.9,343 M172.1,341 L172.1,343 M154.4,341 L154.4,343 M145.6,341 L145.6,343 M136.8,341 L136.8,343 M119.1,341 L119.1,343 M110.3,341 L110.3,343 M101.4,341 L101.4,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,146.9 L92.6,146.9 M87.6,86.3 L92.6,86.3 M87.6,146.9 L92.6,146.9 M87.6,207.4 L92.6,207.4 M87.6,268 L92.6,268 M87.6,328.5 L92.6,328.5 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M304.6,341 L304.6,346 M339.9,341 L339.9,346 M375.2,341 L375.2,346 M410.6,341 L410.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M233.9,341 L233.9,346 M198.6,341 L198.6,346 M163.3,341 L163.3,346 M127.9,341 L127.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="304.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="339.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="375.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">3</text>
+<text x="410.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">4</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="233.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-1</text>
+<text x="198.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-2</text>
+<text x="163.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-3</text>
+<text x="127.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-4</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="149.3" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="88.7" text-anchor="end" font-size="12" font-family="Verdana">100</text>
+<text x="81.6" y="149.3" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="209.8" text-anchor="end" font-size="12" font-family="Verdana">-100</text>
+<text x="81.6" y="270.4" text-anchor="end" font-size="12" font-family="Verdana">-200</text>
+<text x="81.6" y="330.9" text-anchor="end" font-size="12" font-family="Verdana">-300</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nc(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,144.7 L94.37,144.3 L96.13,143.6 L97.9,142.4 L99.67,139.9 L101.4,130.7 L103.2,195.7 L105,156.6 L106.7,152.3 L108.5,150.6 L110.3,149.7 L112,149.2 L113.8,148.8 L115.6,148.6 L117.3,148.4 L119.1,148.2 L120.9,148.1 L122.6,148 L124.4,147.9 L126.2,147.8 L127.9,147.8 L129.7,147.7 L131.5,147.7 L133.2,147.7 L135,147.6 L136.8,147.6 L138.5,147.6 L140.3,147.5 L142.1,147.5 L143.8,147.5 L145.6,147.5 L147.4,147.5 L149.1,147.5 L150.9,147.5 L152.7,147.5 L154.4,147.5 L156.2,147.5 L158,147.5 L159.7,147.5 L161.5,147.5 L163.3,147.5 L165,147.5 L166.8,147.5 L168.6,147.5 L170.3,147.5 L172.1,147.5 L173.9,147.5 L175.6,147.5 L177.4,147.6 L179.2,147.6 L180.9,147.6 L182.7,147.6 L184.5,147.7 L186.2,147.7 L188,147.8 L189.8,147.8 L191.5,147.9 L193.3,148 L195.1,148.1 L196.8,148.2 L198.6,148.3 L200.4,148.5 L202.1,148.7 L203.9,149.1 L205.7,149.5 L207.4,150.3 L209.2,151.6 L211,154.5 L212.7,167.6 L214.5,117.7 L216.3,138.3 L218,141.8 L219.8,143.3 L221.6,144.1 L223.3,144.6 L225.1,144.9 L226.9,145.2 L228.6,145.4 L230.4,145.5 L232.2,145.6 L233.9,145.7 L235.7,145.8 L237.5,145.9 L239.2,145.9 L241,146 L242.7,146 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.1 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.1 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146 L297.5,146 L299.3,145.9 L301,145.9 L302.8,145.8 L304.6,145.7 L306.3,145.6 L308.1,145.5 L309.9,145.4 L311.6,145.2 L313.4,144.9 L315.2,144.6 L316.9,144.1 L318.7,143.3 L320.5,141.8 L322.2,138.3 L324,117.7 L325.8,167.6 L327.5,154.5 L329.3,151.6 L331.1,150.3 L332.8,149.5 L334.6,149.1 L336.4,148.7 L338.1,148.5 L339.9,148.3 L341.7,148.2 L343.4,148.1 L345.2,148 L347,147.9 L348.7,147.8 L350.5,147.8 L352.3,147.7 L354,147.7 L355.8,147.6 L357.6,147.6 L359.3,147.6 L361.1,147.6 L362.9,147.5 L364.6,147.5 L366.4,147.5 L368.2,147.5 L369.9,147.5 L371.7,147.5 L373.5,147.5 L375.2,147.5 L377,147.5 L378.8,147.5 L380.5,147.5 L382.3,147.5 L384.1,147.5 L385.8,147.5 L387.6,147.5 L389.4,147.5 L391.1,147.5 L392.9,147.5 L394.7,147.5 L396.4,147.5 L398.2,147.5 L400,147.6 L401.7,147.6 L403.5,147.6 L405.3,147.7 L407,147.7 L408.8,147.7 L410.6,147.8 L412.3,147.8 L414.1,147.9 L415.9,148 L417.6,148.1 L419.4,148.2 L421.2,148.4 L422.9,148.6 L424.7,148.8 L426.5,149.2 L428.2,149.7 L430,150.6 L431.8,152.3 L433.5,156.6 L435.3,195.7 L437.1,130.7 L438.8,139.9 L440.6,142.4 L442.4,143.6 L444.1,144.3 L445.9,144.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,159.1 L94.37,153.4 L96.13,151.3 L97.9,150.2 L99.67,149.6 L101.4,149.1 L103.2,148.8 L105,148.6 L106.7,148.4 L108.5,148.3 L110.3,148.1 L112,148 L113.8,148 L115.6,147.9 L117.3,147.8 L119.1,147.8 L120.9,147.7 L122.6,147.7 L124.4,147.7 L126.2,147.6 L127.9,147.6 L129.7,147.6 L131.5,147.6 L133.2,147.5 L135,147.5 L136.8,147.5 L138.5,147.5 L140.3,147.5 L142.1,147.5 L143.8,147.5 L145.6,147.5 L147.4,147.5 L149.1,147.5 L150.9,147.5 L152.7,147.5 L154.4,147.5 L156.2,147.5 L158,147.5 L159.7,147.5 L161.5,147.5 L163.3,147.5 L165,147.5 L166.8,147.5 L168.6,147.5 L170.3,147.6 L172.1,147.6 L173.9,147.6 L175.6,147.7 L177.4,147.7 L179.2,147.7 L180.9,147.8 L182.7,147.8 L184.5,147.9 L186.2,148 L188,148 L189.8,148.1 L191.5,148.2 L193.3,148.4 L195.1,148.6 L196.8,148.8 L198.6,149.1 L200.4,149.5 L202.1,150.1 L203.9,151.1 L205.7,153 L207.4,157.7 L209.2,195.9 L211,127.3 L212.7,138.7 L214.5,141.7 L216.3,143.1 L218,143.9 L219.8,144.4 L221.6,144.8 L223.3,145 L225.1,145.2 L226.9,145.4 L228.6,145.5 L230.4,145.6 L232.2,145.7 L233.9,145.8 L235.7,145.9 L237.5,145.9 L239.2,146 L241,146 L242.7,146 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.1 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.1 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146 L297.5,146 L299.3,146 L301,145.9 L302.8,145.9 L304.6,145.8 L306.3,145.7 L308.1,145.6 L309.9,145.5 L311.6,145.4 L313.4,145.2 L315.2,145 L316.9,144.8 L318.7,144.4 L320.5,143.9 L322.2,143.1 L324,141.7 L325.8,138.7 L327.5,127.3 L329.3,195.9 L331.1,157.7 L332.8,153 L334.6,151.1 L336.4,150.1 L338.1,149.5 L339.9,149.1 L341.7,148.8 L343.4,148.6 L345.2,148.4 L347,148.2 L348.7,148.1 L350.5,148 L352.3,148 L354,147.9 L355.8,147.8 L357.6,147.8 L359.3,147.7 L361.1,147.7 L362.9,147.7 L364.6,147.6 L366.4,147.6 L368.2,147.6 L369.9,147.5 L371.7,147.5 L373.5,147.5 L375.2,147.5 L377,147.5 L378.8,147.5 L380.5,147.5 L382.3,147.5 L384.1,147.5 L385.8,147.5 L387.6,147.5 L389.4,147.5 L391.1,147.5 L392.9,147.5 L394.7,147.5 L396.4,147.5 L398.2,147.5 L400,147.5 L401.7,147.5 L403.5,147.5 L405.3,147.5 L407,147.6 L408.8,147.6 L410.6,147.6 L412.3,147.6 L414.1,147.7 L415.9,147.7 L417.6,147.7 L419.4,147.8 L421.2,147.8 L422.9,147.9 L424.7,148 L426.5,148 L428.2,148.1 L430,148.3 L431.8,148.4 L433.5,148.6 L435.3,148.8 L437.1,149.1 L438.8,149.6 L440.6,150.2 L442.4,151.3 L444.1,153.4 L445.9,159.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,148.1 L94.37,148 L96.13,148 L97.9,147.9 L99.67,147.8 L101.4,147.8 L103.2,147.7 L105,147.7 L106.7,147.7 L108.5,147.6 L110.3,147.6 L112,147.6 L113.8,147.6 L115.6,147.5 L117.3,147.5 L119.1,147.5 L120.9,147.5 L122.6,147.5 L124.4,147.5 L126.2,147.5 L127.9,147.5 L129.7,147.5 L131.5,147.5 L133.2,147.5 L135,147.5 L136.8,147.5 L138.5,147.5 L140.3,147.5 L142.1,147.5 L143.8,147.5 L145.6,147.5 L147.4,147.5 L149.1,147.5 L150.9,147.5 L152.7,147.5 L154.4,147.6 L156.2,147.6 L158,147.6 L159.7,147.6 L161.5,147.7 L163.3,147.7 L165,147.7 L166.8,147.8 L168.6,147.8 L170.3,147.9 L172.1,147.9 L173.9,148 L175.6,148.1 L177.4,148.2 L179.2,148.3 L180.9,148.4 L182.7,148.5 L184.5,148.7 L186.2,148.9 L188,149.2 L189.8,149.5 L191.5,150 L193.3,150.7 L195.1,151.7 L196.8,153.4 L198.6,157.1 L200.4,170.3 L202.1,63.55 L203.9,131.8 L205.7,138.6 L207.4,141.2 L209.2,142.5 L211,143.4 L212.7,143.9 L214.5,144.3 L216.3,144.6 L218,144.9 L219.8,145.1 L221.6,145.2 L223.3,145.4 L225.1,145.5 L226.9,145.6 L228.6,145.7 L230.4,145.7 L232.2,145.8 L233.9,145.8 L235.7,145.9 L237.5,145.9 L239.2,146 L241,146 L242.7,146.1 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.1 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.1 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146.1 L297.5,146 L299.3,146 L301,145.9 L302.8,145.9 L304.6,145.8 L306.3,145.8 L308.1,145.7 L309.9,145.7 L311.6,145.6 L313.4,145.5 L315.2,145.4 L316.9,145.2 L318.7,145.1 L320.5,144.9 L322.2,144.6 L324,144.3 L325.8,143.9 L327.5,143.4 L329.3,142.5 L331.1,141.2 L332.8,138.6 L334.6,131.8 L336.4,63.55 L338.1,170.3 L339.9,157.1 L341.7,153.4 L343.4,151.7 L345.2,150.7 L347,150 L348.7,149.5 L350.5,149.2 L352.3,148.9 L354,148.7 L355.8,148.5 L357.6,148.4 L359.3,148.3 L361.1,148.2 L362.9,148.1 L364.6,148 L366.4,147.9 L368.2,147.9 L369.9,147.8 L371.7,147.8 L373.5,147.7 L375.2,147.7 L377,147.7 L378.8,147.6 L380.5,147.6 L382.3,147.6 L384.1,147.6 L385.8,147.5 L387.6,147.5 L389.4,147.5 L391.1,147.5 L392.9,147.5 L394.7,147.5 L396.4,147.5 L398.2,147.5 L400,147.5 L401.7,147.5 L403.5,147.5 L405.3,147.5 L407,147.5 L408.8,147.5 L410.6,147.5 L412.3,147.5 L414.1,147.5 L415.9,147.5 L417.6,147.5 L419.4,147.5 L421.2,147.5 L422.9,147.5 L424.7,147.6 L426.5,147.6 L428.2,147.6 L430,147.6 L431.8,147.7 L433.5,147.7 L435.3,147.7 L437.1,147.8 L438.8,147.8 L440.6,147.9 L442.4,148 L444.1,148 L445.9,148.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,147.5 L94.37,147.5 L96.13,147.5 L97.9,147.5 L99.67,147.5 L101.4,147.5 L103.2,147.5 L105,147.5 L106.7,147.6 L108.5,147.6 L110.3,147.6 L112,147.6 L113.8,147.7 L115.6,147.7 L117.3,147.7 L119.1,147.8 L120.9,147.8 L122.6,147.8 L124.4,147.9 L126.2,147.9 L127.9,148 L129.7,148 L131.5,148.1 L133.2,148.1 L135,148.2 L136.8,148.3 L138.5,148.4 L140.3,148.5 L142.1,148.6 L143.8,148.7 L145.6,148.8 L147.4,148.9 L149.1,149.1 L150.9,149.2 L152.7,149.4 L154.4,149.6 L156.2,149.9 L158,150.2 L159.7,150.5 L161.5,151 L163.3,151.5 L165,152.1 L166.8,153 L168.6,154.2 L170.3,156 L172.1,158.9 L173.9,164.5 L175.6,179.2 L177.4,341 L179.2,98.4 L180.9,125.3 L182.7,133 L184.5,136.7 L186.2,138.8 L188,140.2 L189.8,141.2 L191.5,142 L193.3,142.6 L195.1,143 L196.8,143.4 L198.6,143.7 L200.4,144 L202.1,144.2 L203.9,144.4 L205.7,144.6 L207.4,144.7 L209.2,144.9 L211,145 L212.7,145.1 L214.5,145.2 L216.3,145.3 L218,145.4 L219.8,145.5 L221.6,145.5 L223.3,145.6 L225.1,145.7 L226.9,145.7 L228.6,145.8 L230.4,145.8 L232.2,145.9 L233.9,145.9 L235.7,145.9 L237.5,146 L239.2,146 L241,146 L242.7,146.1 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.2 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.2 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146.1 L297.5,146 L299.3,146 L301,146 L302.8,145.9 L304.6,145.9 L306.3,145.9 L308.1,145.8 L309.9,145.8 L311.6,145.7 L313.4,145.7 L315.2,145.6 L316.9,145.5 L318.7,145.5 L320.5,145.4 L322.2,145.3 L324,145.2 L325.8,145.1 L327.5,145 L329.3,144.9 L331.1,144.7 L332.8,144.6 L334.6,144.4 L336.4,144.2 L338.1,144 L339.9,143.7 L341.7,143.4 L343.4,143 L345.2,142.6 L347,142 L348.7,141.2 L350.5,140.2 L352.3,138.8 L354,136.7 L355.8,133 L357.6,125.3 L359.3,98.4 L361.1,341 L362.9,179.2 L364.6,164.5 L366.4,158.9 L368.2,156 L369.9,154.2 L371.7,153 L373.5,152.1 L375.2,151.5 L377,151 L378.8,150.5 L380.5,150.2 L382.3,149.9 L384.1,149.6 L385.8,149.4 L387.6,149.2 L389.4,149.1 L391.1,148.9 L392.9,148.8 L394.7,148.7 L396.4,148.6 L398.2,148.5 L400,148.4 L401.7,148.3 L403.5,148.2 L405.3,148.1 L407,148.1 L408.8,148 L410.6,148 L412.3,147.9 L414.1,147.9 L415.9,147.8 L417.6,147.8 L419.4,147.8 L421.2,147.7 L422.9,147.7 L424.7,147.7 L426.5,147.6 L428.2,147.6 L430,147.6 L431.8,147.6 L433.5,147.5 L435.3,147.5 L437.1,147.5 L438.8,147.5 L440.6,147.5 L442.4,147.5 L444.1,147.5 L445.9,147.5 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,101.9 L94.37,104.1 L96.13,106.2 L97.9,108.2 L99.67,110.1 L101.4,111.9 L103.2,113.6 L105,115.2 L106.7,116.7 L108.5,118.2 L110.3,119.6 L112,120.9 L113.8,122.2 L115.6,123.4 L117.3,124.5 L119.1,125.6 L120.9,126.7 L122.6,127.6 L124.4,128.6 L126.2,129.5 L127.9,130.3 L129.7,131.1 L131.5,131.9 L133.2,132.6 L135,133.3 L136.8,134 L138.5,134.6 L140.3,135.2 L142.1,135.8 L143.8,136.3 L145.6,136.8 L147.4,137.3 L149.1,137.8 L150.9,138.2 L152.7,138.6 L154.4,139 L156.2,139.4 L158,139.8 L159.7,140.1 L161.5,140.4 L163.3,140.8 L165,141.1 L166.8,141.3 L168.6,141.6 L170.3,141.9 L172.1,142.1 L173.9,142.3 L175.6,142.5 L177.4,142.8 L179.2,143 L180.9,143.1 L182.7,143.3 L184.5,143.5 L186.2,143.7 L188,143.8 L189.8,143.9 L191.5,144.1 L193.3,144.2 L195.1,144.3 L196.8,144.5 L198.6,144.6 L200.4,144.7 L202.1,144.8 L203.9,144.9 L205.7,145 L207.4,145.1 L209.2,145.1 L211,145.2 L212.7,145.3 L214.5,145.4 L216.3,145.4 L218,145.5 L219.8,145.6 L221.6,145.6 L223.3,145.7 L225.1,145.7 L226.9,145.8 L228.6,145.8 L230.4,145.8 L232.2,145.9 L233.9,145.9 L235.7,146 L237.5,146 L239.2,146 L241,146 L242.7,146.1 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.2 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.2 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146.1 L297.5,146 L299.3,146 L301,146 L302.8,146 L304.6,145.9 L306.3,145.9 L308.1,145.8 L309.9,145.8 L311.6,145.8 L313.4,145.7 L315.2,145.7 L316.9,145.6 L318.7,145.6 L320.5,145.5 L322.2,145.4 L324,145.4 L325.8,145.3 L327.5,145.2 L329.3,145.1 L331.1,145.1 L332.8,145 L334.6,144.9 L336.4,144.8 L338.1,144.7 L339.9,144.6 L341.7,144.5 L343.4,144.3 L345.2,144.2 L347,144.1 L348.7,143.9 L350.5,143.8 L352.3,143.7 L354,143.5 L355.8,143.3 L357.6,143.1 L359.3,143 L361.1,142.8 L362.9,142.5 L364.6,142.3 L366.4,142.1 L368.2,141.9 L369.9,141.6 L371.7,141.3 L373.5,141.1 L375.2,140.8 L377,140.4 L378.8,140.1 L380.5,139.8 L382.3,139.4 L384.1,139 L385.8,138.6 L387.6,138.2 L389.4,137.8 L391.1,137.3 L392.9,136.8 L394.7,136.3 L396.4,135.8 L398.2,135.2 L400,134.6 L401.7,134 L403.5,133.3 L405.3,132.6 L407,131.9 L408.8,131.1 L410.6,130.3 L412.3,129.5 L414.1,128.6 L415.9,127.6 L417.6,126.7 L419.4,125.6 L421.2,124.5 L422.9,123.4 L424.7,122.2 L426.5,120.9 L428.2,119.6 L430,118.2 L431.8,116.7 L433.5,115.2 L435.3,113.6 L437.1,111.9 L438.8,110.1 L440.6,108.2 L442.4,106.2 L444.1,104.1 L445.9,101.9 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic nc</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_nd.png b/doc/sf_and_dist/graphs/jacobi_nd.png
new file mode 100644
index 0000000000000000000000000000000000000000..efb24476ebf08b08a7a38a6d0bb9fd2662b2dd0f
GIT binary patch
literal 36989
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@|dfo|NnnvukO%cWmH%4c0J0f)g^s)=1NOF<M6Ct>FHCK
zehogoMSJ$FsJ;(HDUt6ymC|-fb#-xz>jj8R-D|hs{zs9XKM&)1%lXXDOZVU1are>Z
z%Kqz)r_$$ttefpSdv}B*hhmF>(+nQ(hRn(C3E9bO%XFQ<Lj6XYH~q}G_^OE^BRjcw
zE{g+59mnK^b!CiT1&21MFmQpyW=L>0fJM~Ym=*|tSe+9YG+G3lI1-ZvzY_g-_x7H?
zv$Oc;yWQ`v=q+{m{QP|Sy*-st$Af}{XIhu*b&KnVtz32L^|iIpZvWHuS~L>Oa^EGT
zKAV!har4Ho-C~L^hJ5mNXHM(yk9qQAUF`0Hl9G^xi#A!7zmut}tJ{)!x$ST}|MZ>n
z*RR*Nw6t6kzki-t?yV^+{Yy$r^7s9GrhI$n&Yc@8Kc}7je(l<|Cr_VFoIZWIW!c|f
zrCHb4`5tcL?d<QrE^~iJq4N4YpSZrhzMg)6Uv26?o1-VspI28?WApa*K6L0%SFUlz
zhlD;k+f&x>_Z<H5@v(fiopWbz@6yQ4X;1$di#tj9xrLd%uiwSwy_H+gX^Nh;_3YW^
z`C0q+*ZeeM*tv6O*3>28)Ai%k)YaS1oH=9keP{7=zIHy@suXK|{q<ber%s!8?CI(0
z8#ioN@j;?>)8@@DFD>Qv^YdG>WQoY_XUBS_WA@d|{QdpC{kIw?j*tFA46O!5iHV6Z
zyGlGi?`>^m{rU6fE72wC8#iv$=yLk|>+9*e+k=<;<=ok^@yO?A&qV8AEzQ5b@5s@k
ziMhEmcB^JzTcc=eJ2z@;mSl>ZVoT;k1`QX{$&)5I1qBIRyLPRjswyctIe1xJ*P?>A
zw@kCHtZ1A&H+E&NyiLV{r>CcX{P?jl<#zkiXU~e>-LZUib+!A}tgBtQkKezKfA;a;
z$xD}n($k-Feb?_@yf}Gg{?6sgmlwahq*_y3yK&Q|RTpZ$zPhR%y!-d}_mk(%>uYa!
zZ+%u7QCDY|etzCkw_d3oJ9pY{s*Q`2OFuvF=(%%!R;90OzWs6HI6QH>L(2-KHh%fO
z?rv^9J-r{le?NZvws-AX-M6>5r@y|oR`r{8#RrACR;7n7UYxkA^mWkMDASsnni+Pr
zyRNNGZ^*s9?cww1?UN@9J32astdE-;wl=Ep%ZrOa+19ncO#E#=vh?-!ndIG(P*+!1
zQc~Jc`Z{dlwzs#pA3uD!`Stbn;cwU%s=N2e96WruS<$&IL-ziLL}ocTxjkR6MZ37V
zUfh-&Eh8(Nd1(n}UteF3w0Yl}H9Ee(d!@}UEpTLBps=U1q9S7-S3mQf4~MubDk?VQ
z-rlCPb;<JO#-*=9q)ajzCQlZgH*X%uUH|_6-kf~A&!~1@x48bJhYua!-`l&h^0V4v
zx86fHZ_Ye$z~Ro_yO~#4iK_e0)7h3E6(uFC=5yfW$<AZF(vRQ1^<5ja^+)~x_y4D6
z<|(%Pdcw6pAoR%l{r~$GX}Gw!1Z>ZX)zQ_pEPW;N`}_O!0}YIC?(CeLcXwCj*T@YC
zjO+LRvr0=#D|vfM)ZX6y++6G93!U44JZR?U;NVEOvLbNSw)K0zNp0J<&F1fy%O*KD
zCQMfM-&FZI&8p<Zfm>U%D?go7@4iy{>r3V=^ZdR=8YbD-dZbLV3ckDuEPH#)b$8iY
zi^4}N+qP|+^=*6peKkYFz}H84k|#`_?3|RORQ~SHMXPx;XL=?jDS1!VOMQ1|r-h~E
z#g)P8n>KH@toovHdYbOzW4+R|6vFpbmHzqj$HT|x$elZL8X6eRM)2Q{^YipnG&J0J
zV)KOX^>Is!pPxH&{P^R?j}O1NxHwRxRoT67L*?f*z1UqY>*Myy{j4l1F81{CdGg`m
zVHOsa3Dc&zZB9E|P+a`@#l^*cem<Z7<^BEnmzVoz#~$_Z^<A2Kd)twtM;|_W=H}wU
za_-!@Ikwf)c%{ukUZiWc7}#(&IE4tlzP?`F!a~B^`)&PNaowmRpU>N$|MT<nR;C9x
zH>X#AK5JfBP>^tXnr_LP8-c~|4mPu&nQ81Ud`3t}Xog*_m7kxVi@W>fJ(b12w_|sg
zUEE!sA6NBKRY^%{!}jghXW1(&H;c#DOq^+)o|SiAO<n!+-s<vy|9<E1`}-|AuHqr<
z+&?^h^7iKrG%|bJ#4mQ^1&Pl+^VPqyva;se&2*dpe?HH$Z{Gj!SNFTSyEoVVF01?h
zxBS-DZ1?NyVl(gWvn?wtv#_ubkd=*HR~c9PHT2Qr$CB1%I^ANrm$-U&m%mRt+9mo_
z>ixO7);6Ed7@wJMFJE3>zCfX+y``n#;UQMDygMfz9BejyYyani^P@+PUR+$ve!u?z
z-fOzw@7MkA<&(9Vl3l0R;<fB-?3yL%X_`(Qrw-n^6T>*=$&)8WTm5}~L(iN&E6UH$
zzxJ`RTTcK(>a{hI{W8g?rf704*z@<>?W6PLjZ!+8G~#Q&PJMRc=H_%!hs?{%d^gtC
z{rTw58W6QDXJzS~>(|2>r)Y<-v)Qz+zVGV_eSLlXwRK@(VO=|S?!2}!`}#V~hD#d~
zo!35Q=aUIwSeku(UDWaazwiIoYWVc$^Lg>;+tK-Zmol6>(kX0u+{nmC#G$aLNb94q
z=)a$Temw4<m0bV#>vSd!IXOA6sHmuy_EX$7{(R27yQ_5L^Z5F|rK|yI=jW}poHlFL
zsvEa%X<fT^?dZRsGWK<QuGkkVw*0zeym?AyvAA{-Ye0wAlUG+)zqz}6`ivP8dNDf=
zyuH1BXYFsZpFe-z*;^gH`tAJsf1C#{``iCLQJ9>Z%-GS<q4BN8#f9bd_4U`cXm_8R
zYt8&W`kI@#le2T=zM9I;=i0xVjy-;HX(_jS-H(OWX5SGF{gHlcef)l<@F?w5XU?p-
z@wipLR7FiKtMBO1qZ4P&^qj62yCQn~I=^S)PAi<5KqZ9w{F*~sGB2Mvd-mv^J9DbO
zz6#u3mMdkFabTKm^p;!Co;)e|_owpA*|Vp&+&Oh~b2_8fAMgDJI&-Yc*PZ#gYuB!%
z>}>C%BBPlzXGWc844bld@7`<1rN<6jzAW63eSMwnw}`^RLWYX!YWr^y{XsDYY)W5=
z1bj1}(kgJw8)W?f^ZPZ2v)Au!TfSUfzV?ftb35PFsDDrAKRk8kj!bd!XQkZ<Q<i)<
z73taSFW&d@{BwTq$+KsB`}y&em6fH&ty*T}<?GAJHP5~#rqw=vs~DqxjpEb7Yr!H;
z66`;>M|60pXlr|K=J;~Bo-_acKG_C-yB`gKi`{IE0wN<K9z1^ByhtPJ_S~sQ&Y$Pk
z_*wRLs&@F6TT@+~oR}&rD}Vg@HLXH=la|IFtzRFeo;-9u`X1|E?&}^l_5b$tt<s)<
zC^buNpRP{Jia9C_T!Eb;cJ9yKyjk=0Tk6Bj<wtcF#RQ$usF}QdOZu~-q9O*9>QC#U
zx39ZV)_VN(u5$eYt3p>ZaBy;J7SBJG@$%AAhN$X)w{F}>NKbc9OI!9VJw~jxKF$9B
zpW=z>R@_t5_k8;F{rmAVXL@GLkdU*f2zat*qwZbh7LA!K4vIZj{{H^HRm|($i4zIO
zdL$hVCY|K}{PipAgUkN*SKr9ao<IM5BQrY(FYnc;jvW_%zu({A+sn%>u6LznqtkT#
z__Q-K3}+>nm%a*#iHZ5~Zuk4HHD9+S9AsLwcrhmrPs)!E4_%+_tp1)i@%jC2IX4d-
zm#^>X?d83^++Y9l`NcY1-+lF7uHMnQy!7dto13HN8*6KKuMA$kss4Z6Ec5(x9fHbR
zZdF%TPo6ya@U5-c;N0akSJ}d1#zN=zqW}MD-TGu!ZdFV4^W$3`wsukc{yM8)F0NPC
z$IrK`{WW3MtW!G*ADetlOHcoNnBV@w{`&g8XLVaH7)G+WaXc0g7G6AK=1k4FxVWzV
z{{E!Q%$1Q=Dt2~ptKU96+-~|@S66rHv$M0c`}+F07MSGSiP*SdLqJYWPS=@@1rME$
z-ntdVIHl_AD^1&~F9Ea6^VfmQYWQ@w{C?)Gb&;FhHg4S-%COY6TkO;V$7YfG`g+!Y
znAq5<GiFGv-N-#%l2N3%xERz1^g2J!R#aYIo;5&6M`y};`~Q19e5aO5&Ny`b<>SYT
zSy)*!>(<SiH}BL$W%sTtdn!IA`O4SV*DnoS9oDsa_3CFeg{Kc_bS;Y6Ul*HsYs*R|
zjc?z+d1Yj*5R#Kyw`12Xtp*_xk&tEcZ!VtpGICQ&CzFQ$-Y=7`ecb==mv>=dVITv@
zADMS{Y)nc{Ud-S%S<N>^QbMt3jt;YO%f!`@o7EOBTo|*fr1SRn{L4!`g%2G%1ZovM
zJA26~_tq9gEv>Hb_}Zz-$NLIDJ@NeW=Z}PO8jt?oFF~E*t!n=Be75J^1vLSF{C>aR
zvfu%OY1Wkm?)`E-GL}Kvj1LkIw_RM~DZI>o{<-<}|4wd9KK|j`x3nK09-f(PzWzkq
zhO)A<miG3?j~_R;x3gzoU#F_2#Z_HhZB_p6Opm1Ti%UzrC(d$ma{BP;lh*Za#k{<{
zmiBi0O|fTZnQq<3&(E)4bo<h=V{IQk6ztivXG@>8rKO;p+`6qC-ww0!$#l%0FMoSm
z?&DWiSDWPBnepxI?a%kB-;3^E|E`5o_{8bc$sZpb1+|;6TnSkl{i3n4v8BCT{N?MH
zFHgqT|2;ZAzV76+v$H$9yOm8%r?&A*8>O9*IMy%!|HOReKkv`08yIZ3@p<07c`fbj
z+3WPgvo0=TZRe9sIyFV}&%fXAWA;=`3|kvzSof#m(BZ?9)@3=J$y|y(?KijV?4CL^
zc;3--$9`R0+bZCuuddF{&CR`c|H_$@CkMYP{mM0c#Y(UIiR<F_&YGy~4yt-SUk#66
z8QbTm+2vGMXD22mmNi|eMPqT#nw)$8OImf9m0d!UR~+rrHuA5W)+u=G{FyU8hvo}R
z4Y~UBegUX|$PuU}#Lx=r82a?w=@)eBIBt-1q(jMj4~JsQ#>v|B>N|RG<zDfssHn(u
z=loS=l1?0oJ#!{6X1*5o>G~!Eo}a##H@8T8*6e#zt+RH`hAmrycFQP+Oq}<PA$oV#
zjM=As*%iHv$~^M_NL|wnpa0iA$+Aet&tH_&xoE@o$2$f8@|ewMabUi&<(YI-)K=vc
zsVi<R<yhGDe&3%7is$!v=&t|t_o-To=83bXR~OvRHqT4U%kz7k_RngKhs3S5PehW=
z$C$jBBgDYFWY%2W&GGWf%OssvBwd}px#Ho>#w{5ao!$nu7+A^cMxDKTydq>pTeouJ
z+UAmoi3VFXiwp6{F+8p70R?Xh)_!+e(z+F~jUagz1^vbsSC@KEkJwu!o5}w!IdS^h
zGD}d0U7#U`@yhBWM_j(Wz3rWrW|bDUGi$mss0+{N!Ej~ugb4y-`mt`j=KN=LKAm(c
zV-W;t`lZ4k)iEjkoM>I>ZXR$%b2hXsdJ<94S(`N-%vWT*5HLl?ThE(81f)T50z-zv
z&z)j1&-pib2JaRDshMHH+0ZsA-_7@r=Yxh@Q#lk{3>tibe)Rrd5!)tkbP_{`!@ZKH
zO8Y@PCl2NvK0N9_<K7yzXiQ^qV9s(7*V`2S)~H3mN#cO(w@VG@vZgD#Y*b;83Sd68
z^W^=MBLBBREdow2ZmNEJ<SV}Qw7{YWAqL(PV(D2Idrlu&5!)r;#9`~DJ~R4AV86ju
zZ$Ys1nb~@uWEKcGg%nP|*{-g;@tEV=ppeParX9PrHG602>uL9%oj7sg!tEQOb6Fgi
zCyP6_2rPQF+hxni`~UWqz7{*&&j0+%%3v#5b8G9_oWg1kUcKsSZe~6^%T!rQ%WHY@
z3?|Nosx6hD)0k@a?yP&-^en>m(2ld2mv*jAN_FB;{NfqMaB;qPTt(yjx?i2D-qQ+x
zd`JX!UxfW_9CLEk+*%r{CB*P`Mf&-9NB)#?^xyhwdVEdcf$nRc%r*!(g#>1*6t)*%
zS=xMSsl-xlalL|vhg#jub&lQLT^_kLOSJg;xzrC24sOZ1+SSS}erZLZ@-&^uMUTB!
zn{hT&r6eae&z^1lOiV25xb&sD+;0L`YALn|{3>bG$P#Wcy?RCO=!=@KSHoG@*or<q
zImz|)|J&{NPn<ckr1<%{S;?So*}FS4ZL6QWzxruI$Zm$<D--f^Qr6r`<xp(7(A@2E
zaYA0!^u&^VKc7j*RlhZ@`|*(d*Vos}E${6r&Ca{8_jBWlZ*OmJuKJqAFlo{xh7TV;
zT*wMu9i}TJEc`W~^r|Xj0Bb47Q$}--heqeF)R(X;wg^l;#=1!2h}PEA23iv*PTce5
zlJ}bU{c+lV7|+bNpTB0!8lm6URs=eKK41Rs4&#C-)3>WvfBW`r$&w`tG`P~z(yZ3(
zc{Pb)1rzt0mHzH}LarNPI7OT~v>xk;dptKQ<p|s@vUp?OU8`w2k%ykoua8st!&ve%
z=-c+CbLY%yXnGp|=IvY4<HkltE8_O<YS~{jfnmj@L(dsh8MqW(t`;`hnkdK=|9l;q
z{P<Y!mYkcD{{MMyZ}aoX<cg}Qthw)RZC(BBR9xY$ZMmx}4<5dISGM8y_Wa=Wakjp*
zpFBx9YZ+*!_E}m=Ufw??MP=j0jVY<A7dNGPFY}q%w0d=RXYIE9`{&NhweFUgZ(D7~
z$Jf7o$8z(#KYIJ+vq8D=*i)v!iqoI#qd+0;<m~+N#>V7>uOti&ckI}aac=*gPp4DT
z(x%<mAGS7XR(;;pRia{IVt;<UUf&~O=v4e?`~AAbxwp6d`pFPF<s{32_51(L(hgsD
zVRO3wn>TNMyxDyI#?E5(c0O6Hjpq+Gv)|lPY3$s_bJ1#DxAz&jEei8vCRsFE`^s0_
zD7FZ^3JTb9Lcb(w*R7=zqSe*aF)=YWwq{RHJG;-e`dh}l$I=!B2{VtcirsBi`|C^M
zuP-l6GB35b^-6twyZwIAlM{l^&d*=JzCS>9rVqm$<8;1j*RIWaFKw3N@%-G}lV{Ex
zxpr;ak-C5X{+*d?9sd05jKntc*qsODKqHZXtSUt^#%BuEJ>CYL%K7lXcgeD}@D=a-
zWSdW4y?6R_ckJ#mK{2soll|>Zf_e}C;`COFYKIwAd`M_&ZVnV_&APg3W6DXPLx&Ha
zww<PFJd@$a2mMGlH@4H$^_R!*uUp!--|6Pfo1(u|Yen*R6;9J_F>-yL%&pjBu!j51
z!P)C(1XjkmNEj+jc=N_)Z_nKYj?5yi7p<PXe*OE#>8(3<><|zYb@lS%GS9zv<ob2-
z?)o*`wdKyHFeNMmHAyorD(xzLeXQU9-;WdDZg0;&e(V?<s6A5l=0y7Z+P3}s_xojK
zdX$%aX8ZZ%6!T#xj=+<#DqRlqf_C>5Nt&Dpe=DSQ=H^Yw^z`(tr&nz8$y1+ja<cm7
z%Fk&zIXN$`t`@JXRQ*5y{O9xb{y{-PH*emQv9FVfj*e#IkqCJ8qx}87r<ay`&sx7a
zT=>N4v%1^XYTMliY+gO(kIW(gCyvL{-T9_>E>ygGRnN7<$Z+Rrzq-1*A3uLyTo-FC
zBP;v!algG+P4SC|=KVD_HJ~P0#-$~ko}Qkn`||!>beI2l(Oo`McJnsPpJv6*y9y_2
zygE5=q7z48X6#c1zKRo%{w=y>uv5FC_0pwFTf%t4MOx3C@%i-mv-g|HGiG$OwzBs1
z^;xZU{>Cci)NyKk!f*4Pztpw(Cv!IV+y6D`7SnyyZ~sq0O|5OBviqe?soqV^&5S#0
zej1gPm4Qly%jp*uIIfA<*!1{#|K{xLdZ5t@w_d5xSKZ2+)6c6ZD?5KKef5TQ&nr`%
zjeE^wcb-x#^0<DtUDSyqF<{fb`73gKo{1G)Ul$v>Jx^A??uTMoSy{>3TT{Q^tLFDU
z-6Y?*cCGHihYzE+m(4cMKX<5=duP>GEz_(k2?rV&_xyghd+E94%*>UN!Uv8WTXv<C
zdG*6S>E4}3>}p>AoiRU%L$PIH>c@uHG7A^7I0Sai@L`x^QK%%W?x*u{PkTH2#fulC
zj;EcQbMnkg<F7H2KQ1&^lzB0TICXfv5W2WSxJ6d=y^d<jM#GuW2acU-pLb-lH@HR&
zIlx+W`g8rFOA{F~SYBP6D56(5e>JG(Ca`GEqnoY#wpa9=JBmP(IvW?-&3&Q;s`8A!
zdpwZiyfSs^9v4+*#tR-NauXC=R@CTinEk8dh>$d>ii}ZVkm8iDDr&UVn6ig&At+r4
zozIgx^)^0`)04qO=$*+?q3CtRA>f*KN~4pV_>ErszgP5JJBlVVWVqCHJg~98qUX$^
z=pq^OT;p2Ea<;mx=}Im;JsC`tdS9qA25=~9b$))cKu{1=nYVf{Tv@!k{Qalv@%5AD
zPK{jljrZlb(tirgyQ|jua3~&mY;~Tm=Ece~NvDtw76;p3pU>O>{JuJP$Lu*F%f6NE
zc;Kq7w;}rcR8GZ~3K_{ePuc2E{oB9j(j<lz?ss>UCV#&tkyUwByLf)n?E}_dBc=*C
zbsR5kw5_-(6+P#Q-q8$Ib#>#+ODgB)S}*^+vADR{vh0n7b@@9LOUs>S{!W@SX-CP+
zpo!~WUtj-vk6W@j<AoC^iW{6b68}8;_I|N##fOHY-QurpVpLUB1Vlt!3JMII+xd>3
zJ=+_(Ic@67_dh;9{`l>i-lwaJ+h6KFO<q~X=rmh=?MdZsm!y@h6K*}_P;Aj~v$3w6
z#hW!faniinZ;?5<xt=~gOVZBHS`)p!50ub%m1b9cfA{yqzlRSW*8Kf?J?eN)j!(W~
zK4*j5F`i<nOU<9(OkmJx5pdI(7*TZcNcXj@=|L}_JbNZ2DcL!Dwsh_9Z@T6GxyAK1
zl)sOw`}I=&&Ye395@tCP-D0{)H#eoGay49C6{@VDu;5N{xTz3BZ-8=D;T#XE4{f)W
zawxX^Xs;-{G(m30$>5NuljhGqZ+zb7@V~#mJNx>s$@qJCDCq02KT=m#R(54oD0jo-
z<Nb>@xN>i8xtMi%TW+*j&IIjEPZb$2aF{AJ>H4V5Hd(WB8MrYjS2R!7BzelM)DW$%
zMFx3yEPQ`_{`m3Yob0QsM7QVN)!LYUeO+v4R~M6lp`jo{czF0)vvcRpsi;oPJ=#0h
zx;!Z_uW#{U<$e41fyT0Je!toL^pDHb`792~Pa4=wIUfjJ{BhC!ZBdJW)1Ub{mv$Ut
zoTn1>Hb{%tHE@ParBU^_H=08K7Chiuut-Do+x86`F8nFZ%F<%EcI{eJ?wYl0J-xl1
z14Yi9IpZaheQAlO&kO^`^z`(+ySt9A3SABAn5Lzr^~l-oQj%YPX%a)m60ZAf(?Ah$
z?6J_rD@W$Ps#q24wbZcoS4rLPx90o){d%qRkY7PtyZg_dKSIBwBO?=2Q&}C(&N5~6
z@b+F@_4U;(v&_uQ9lLf-llsRnui_Es+V}HoK6yGhJ9qZ<nCxWG;5U%ayeS^Rq1fYp
z@RR<gztNQuk&%Xphgg>R%{{e#|G%gwHH+PP3knN0Kd!F-|8Lf|*7Hnpd#ggTd$O;u
z%RD!=edbI_Mn=Y%-DPX<)M{JrWXf3b>SCjbkms{CIVO570&b6Fq9qR)Z9Tmr<X-*%
zTC1`*C;tBa{_^&A{fiebf_f&!|DK$jymTMSrw>B9iHV6878V<FZ<{eOGc%qzc@orj
zcWh?MytQ=s^39o-)%NV&%gM>f$hFR7*36lickRxdI+gVQ-`|$DwpVXHhlvR>^iE;D
zX0n7m{ic^SXM+>R!d=lvCLWZ1CAh3ib86qtot6_PPW<xr_VkVpj=H~J!)t158BI>_
zoYLCd%sg4mH|bc9WJFZdqt~xbpPH(@v-Gu?u)5!sExRGD^7Jn+F3w_*keB!0o_ANm
zvPeZYdYg*1_3WeF;>C}T@ur=bvG6v345tT!NmAVx#c5Z!B(DM|@{`ub!)ji1R*L>w
zT^xFQTgv_Y@eB7Q`_I?=x(8C|TUc8&vu<xP&$)5n#>V8C#_4?C({waH8M#NEnQhMR
z?(QD8CgNbPv^fVKU)ueBwX+<4ez?QG{(JcDvfMU)`E&aF{~S6sRlBgDU_t2WFrD~)
zcT}#kuCdyG)J;Q8tu1_+&%<kHyKJK$oEFY`TDhsBf%mHXUC^BEy*a7c2YUi{^UQs<
zuRzf&Z(ZE6Zy!Efh<eY@C6*YsJ@0OEZ+2SRvEA?Yo!<R^Uv$#!sI6I|GjE?f+39ch
z^U20%>%3GLUIjWhFs%2f?A?A}^XK#}CVUkS`~<{r_$oBZf$fM(De7PS=bXU4@ZBPF
zKV|6do;gFSk~^aR&fU8&uk7UBR`yL)?r^`|oaEVjtA(660^`JQ^s?)&aJxA_T=>uo
zPX?2sx-U<4q60N5C;EW85~b7D{y4R3%_6Re3>i;sGFv6nVxD(^L)kMZz~Z=B<c#<b
zO(BNfIg)8VE>1Vj2?F&I4Lq+~Hd%^Q2&^g7bb8Ula=`0Af8CtK&ETGer`72&sf*Ia
zUiZ^{I!?JTC8%DQ@b1n-8O@k5uwKjOH?+3byG~VR+#s~!P+wcg^EEN7B2FC5UQg9L
z=PXdPy`tyJF?SL}gr~?IwrS59S_KYGIJdF4s^w(TpGBu8GDLX(xY&OB$b_TJTfGIH
zI3^dio&9kU)aATj$=NW~rF2ihVovcJYs)m9I1+`5PCjAU{c-VpP~X2;h(TMh{#W5N
zU2tDm?V-~C2QIZS9|L!bD3<s!Es(prqp<m|b@_yu^OjBim=Z3a*kUlpIOkCOx__No
zUQ7$*jvn{j{MH(_7U1~inw#cJ>~<`l{E@4S)$qAgd#TYp0jG{hb5ptheF@*qqxi*%
zX@Oj8YwO0UyZl$yJY5P__)>X$W2=DE`MeM6l_|mP0U%H4t1yHaHQK12KFFciGH-6O
zb={YvKL2KkgiiUB7H-7*(v3^p^Wh{=thh`SJ>JjqY09lsj)msavcwfm9cRj}d2uq+
zOz4z0czhuAT&!MEdxg}c*tbDiTc12h0S&Z)2Flm3U+;JP+}X2FpPZb0XHVtiYipx}
z7rXVkf2;iPfbrzXldALbFDzhWxOwwt%>KH)H_YC>dw1jZ?eG<8$;#mj+KTnRirad@
z0T&u1WB=&1a75DLGR>*Cn%Vgy_EZ#hCazi}BqYSa#iaxprG515*|9Z|o8@lm8yN}Z
z=f4-)4;s$4D18;unQNB6&MJD-DbWM&9-f|xc6M^w+S*J^OdGas3)`(yQ`vOZ#+|Kv
z<6&1&ov_HOGnx5qMd({27fyUNZfw$iL1niKTeGh#9pC@=Tl6%Y$fnlT)@vV2Uthbp
zCenCq^49F@*Uq*ZFbOeu8)jZo+4uKb^s6f?ozv3Px)yDy`&(sI_GU#^?6)gNy3OV!
zYoGlwebrVDMVHW``Pp}#Nc3u0dUSN1K6_Tx$VkZC-2B%!-Tz|M;(9R&@9*vX^X0Pt
zj-5Lh4RUT6i0MWh*_3+Pi?`w2xpNlQ*4eVvA09B?ul+8Yzvm;{vuC%=U0+{c@9*H?
zurqs&jtaxHMajqe_Wb|%`^u`&?mvHOj`ho*&tAXx*u%rG)*pWEZ|}D`kZFN{(~Aq4
zb;sJ}B7%M22CbU&=TFVN%4d?_-rx5xDcSO@0y6QS`fc;(&5Og<Mlpc;5Uzn4mzVX1
z&EA%KdsE`!wxa7M`S)zjoH;YYsx)io@31mZFcdxUIBP$9_Uz!zX})Lm7vB0KdB84h
zqW3hL<w`9ARzk<wW_|9tl^SA+sP%u||5mj&YU`tGYok@ay}h+nJ1{ViK}AiC>A|a4
ztF9iqd2{BHB}<B~mOMVjYxnbs@UyeC-M41BGS^2$NHECB$(6jnH~0I!>i%C}Ur*2G
zOIBmtz+;ww&nF~Aq@7<r?ct%;tm(`SzJCgr@QL4Oman~{=gy(1wU_7Jgai3Jse5lN
z4bkjcWKj7j<=dN^!76_o4~jatYF2h%Zl8bF+t-&><CD$4ty@hqGcz^1nr6<7ocU^&
zVKSSXoSe<~JH=7Q_wL!#(bIF}^l5I_K#Q_B5}%))ef;2HGidVm#?6~kGi#F788`6k
z`~R=nZ;plI+NiBvHp&Z@Im~-vVh<iJleIXk_UaO!b&UMoh$%O}yuAGL?e_aWe!X7b
z-D2OcW{nQGYm}dw+B$WrD1&MCH5LV3-QHJMS7+Z^vUKUgSFfU;eJFo*MRS^d{JHY`
zwaX=UPuRWN`v0%%|K--dy0%ujSK548`TKh^mPIXobFHRk@`0VBq^!&su_1xc-|nZ%
z$B!RXx82>G&cFZPuhq|f@BS|L;lVxGy;npJID}p1Z#}vxYOjEk%`%HRrH00=>48rX
z4G+)=zsdG6ZqU+<Gus=u<qz+w`l{8~*f`7V`np){>&j7=m-#AdXmmV0+&+C}?c-y;
zrk_JZg&0mRbZ+O{^Xt`W(6W-s$ty0*v#tK|VsZbLzR24*UM-c=zm?D^%K697*6Kwn
zpJIyv>&+#FjdyJhif2s^dJ0O_C2wv_{Qdp?<?Z?Lixw}=ytt_K*`Je>)xB#uj~she
ze|~3sYwN=Y4-Rb0y=}s1pswD&Vuc19uhf#v>GS5DTjo3a!?$m0Dk?77duo4w+n9P<
zY+L^QxHqDQe}8}f_{EDAr8(Ev#WJw4vrm6KS=xLtPlLMOoP@(|ye_V;6DLe?C@M1Q
z>+7qitOP9y`1Sq$`tM64ii(RZD?Ti^_J3v0ogEX|c%`OD{9EuK@!G}3?%Dh5Crmr1
zU%mKi&|=9n7J~_w|EMqqa45<huH5$6EqTt0<z<?olQ5b*XWuEblG5UdVhjirxmWR+
z_t4?PFR!i+-&pK3$714?DI!(h-gy4~^%b;mVSep5$@4a!eWpf<9b3Wl;Appa<=d^-
zfBbwte`WM`z1rX3QV%pRR#a9N{{EJ$7rX1oy4c-6emw36&C7!tqZ3osYwz5-^UI5i
z&AUop3yFvvS?WD~N6AZ}*Vm{2EBG)$(OJSMrQ_Le?(lV&_qzM<y}}`ILcz?iabC@u
z?UpS9i&k|fGdJ>7l^oVu_HWCtJEwPqFWjd&fBBTEd)KZ_`|zRQtgEoLwze5c^J?XV
zXI!73ojrW<;zUvHu!6_Oc$=D=Z*I?@f32*zwfMjBhQA+=%ip+t+c^K;9--s^ukZhN
zbdhWKk58xdcUFJb>y<K1y0#{A&nK^|x9YBDFg;ioySw7o%jKCD7BKEEf4>Yg4`g?y
z^34sydo`bZL2cgW^Xtzo@tj-|*S~hH?)JR9j}A04$Ly<-G&eW5Du370-Cg*0PvHE5
zO*@YJ_C0hg-g;Wlsl!XXKj+-0sRe1PV!IB$oxg2<&C)0026FA~?d{j9>KU%C3QfMd
ztF+&A-OQPi@Av)Id%y2@UT1FB)m5P>c@5XrMvGVfNv!?#WugE4RsV~YUSv7YD{XF+
zc}XSh?5x(MsV`Ga^Y6`hdwcumx7+V;s`{F>m&HM2#}yet!G+T|mL8Si{v+uiBMn-9
z=fWDJz~%lbK)8OZx8aVebw#Idhe-M|)V$q#J>$lP#GSuD%YpP_cfDA-=+t6E|BbUV
zOCHvO8VVg=>V3Q>&osB57C5w^C++QoPi^~;zYU*ivc&rP4kx4Mpr(_emS}6uxeXH?
zI2#Tfk?>_WbN;-#s%q<<J26|mSC;5(IM%=KNZ`L(fmVS-Q)1KX%`8qSn;d!~;mcrC
z`AJ1jPw&W)BO6Ly2Aw%`#_P{2t<?pugOcYxnvxT*(jxG*sOziR&u{Am+&=RxXm4i+
z4ZGOc*<D!~-2U|R^y#<4GO}Ir>mEtID-smna}`u}_sny$E6jP2SqEx2@|??HS}=RI
zbpF1d%br!++uMt-URkqd!(zd`mPh$Z9`J(Vh+}biEAxzG&)i$9V!H&`(oGmQSiF4s
z64WF)QQY|L+qWyL)z`24ADlezQMs50Xw1dP;wV3h5r=VCd~sOEsxunQ32||9!fHMV
zN4rEdx`Lk69Pg9u?CcC&X!Q7*w|re1&-Wclw<S3hT{J~R9{rfOJYsQ~rqhZ;8q5za
zE%lDvS){r-?d+o3-`{TByqP)o|8upo$6j4o8C>)4snfgVD$*%-(yJaj^ZR{dep_)>
zp_oh2CADPg{gdkc-vY(ePHQkH#Kg!bDk}QSw*$4m=Bn{LHHh~FIWuTZifwNtm+|9B
z9%qhbqf__)sQJz+cprDvY`K|QueABI`}zBN7Z>w3pMB|HFJyVlR*1)JxqwrMTI=@u
z*#@Aon}FUxwgZWW+X}zGi{+EESpn*R@%H@?IH*|{0B%`(g<Jlp-(G(hlnSm&oYj4>
ze&4UIv$M^!_if*_De1+9g(i7-c6i)gut4G2`T6-LK50#Dx_u!2Qr}AO7?j&{5&H`>
z4i^0mpJB3?vjMce$J#o3AGm9uD=Q<z6BxAgslUCM;k@55M<-f=8=G#<jt@obKZvZp
zs^`iPD(TB0V_l|`e7rAocaPRVDfXI|XFc~#pYGTq@JKP-vct))G;=*DuvZ1e{MXCV
zbqL(Gj7K@_+IAr)4qf#K@8EgUj?QmAX*^52;eW}iE1GF%XSw?L@PLM8FJGR_Cu{ZL
zAiMm7$B!46Rl2P&2z-%pE|57MoM^6UJ}K_{%9FhK*3ua*+1J-yTpMk!q^z8Id0DUD
zal7JYJl17z9y~icdrRi!wts(rCuc@(^Z5Mx{eEFlQP;3AF<GmU1>x)CqMpCMv-9vW
z-`QPnZ|^Klmomxtu;ZyT>tddU=jZ3E>*(-EOG{goz5)#!fhwBs@9vu9-<zZC-X|a-
zv7&6I+gUE_KQGU7UK2RS194TX8k_c;mA!d~J2c|_{P@z(%~7<qja~lO&DGT~;Q+&)
zy?a6BTeq05l8MQb`E|cmo;W7>-z4>vh~4iu#!*|dT=!Oeonf9Y*UZM7bavMNyN0`q
zo^mB0>p6J!s;IWM_S%2l;`-AVR`_RMU-$Ih-s(AawNml-|Htk<b^7$->({4mzgN{g
zzy4q3Q7-NFWjx8||H0!PB6t4f9=e=0T~Y3`xBgz2`F6Dt+w)`@miy0NR{Hwdn#j$|
zu9S0{<=p{|ZXc`v|2y8TM}qOdzrVjZ`T3WZzrP1s&K31`d+u#F508$2b{(gBK1m+<
z@}<Pd$!W_W`G(e3R{ecHl#chw2Cv+7YN?>$lA_78|A4z=3s=<?Ssv{-Nu6<P>5MH$
zj<~q>%blI1>aBI<KWL;_Pp|LfWcBPmRu+~EYopD>)<%V9-PeuY_Tb5rBcP>X$F0iV
zc$}YSyLBDIEUv|Sm~QMWPM@X|=~Px`1{w=`9upf|SXvsoa#NS_;Sc(oA`*NRnk^1S
z*<>Vs_}MCODB{TG?yMcb-3nX14I@vUJX!Moo@{w}xm&N)Qp<gLcdd+!jJ)1FfBDkW
z#f638<HwH<2dfV7XW!bQIdS5|rRV0)n$<OZdicbchmRj0*5CgpXi05Oj?T`VJ1Z(G
z9=v_qyK`q?obhUd#XJqVQCkk2KHV*8oMuq)z+r8%{htraXJ?yVe<Sqh#fykHNf(bj
z0L7J6>7+Stbmr(7JDg-UKKze~)v(F8XSsDTuhn`1CyB`s*94AmY&~rdsi~>?<;6wj
z^78U+IX4%5U2_jKkW&2Iud_CKd)`{k22W2<hlBV3@~@8DYt`A=x%8TVkkBE1`#%R3
zI=64hdkY%XIaYh4_`EH<$Ql>WYBn+bIG^wD?#h4k)aGBz(;#i0r($L{?Z%A=yI(IB
zC*9VG-zTH7qefa-IQhh<Q*SOTboP<5@3Yp_WDRHNKhwM|UusJmTZ!6qpLInOtXiZ>
z@)TPP*ep{D+ImZ#*>3eV^!)z*zPgeUleqYFrHA}n^R{ZQ-m}MMfx;HsGiT29{P|NO
z;;LD+?!uFklW%TFWS(nXzRbN}?#7K91%G}Nu8Y~}wAiiJ<n5ooe?2`s4qU!G`Olx4
zq~zqvk4METU#(o;(ciy3?d+`7b=PM|rZUJ_m1xLXm+1sYS65fth6fkgR)14@w%xhp
z{l&@bm1PAlm@{s$XGy&iYq1nFNz~Z52DAp=z%%`Zi!W2*(F5KcPnR72>m6{|;(d_h
zsTNLQ4<DbDUteAx-M4gi?eDTpn>Km9dH?L0TRWdDLqT~tJ6GOwyFJwrSy@_nd3maB
z_6*X}(se(dii6rg6P4Xpgsqj*-}8ZKe$6M&pFe-jDgzC(t_<GLJ*~BsRX2KD%ELpg
zEbQ#XFD@wl`tmY(pM1kaqf-noo;+!pJbCi1)E6P^lK2+BKh&3=ctp{_{7%1J$HO(r
z0(&DAs^hs7ea>-S6F5?E*#FP#=no2vzw!<K+;K~}u^|yOaeQ&H`{Q@-&YjlZzoxYA
z+nbvz>gv;P*qfMy2s3au-+Xy_IVbPm`>ws4)6Zv}n|kchrAZ5&+l@+I1TcWs+5h|d
z+k4OLh!r1_g3HRjDL-GK(__RC7P&UQwb))PhBGI9$I{4G0$r+QF)8}IFVi+uwhB1q
zO5RbO7yBh~Vxs!KUHpEohh9V+K9}7xujZ5Ip~Htg{ru8SP0`%3V@JkbmZAp-8jbp|
z?yIc^^|ez{mZ&kPsj6;FKQDK$?su;5ZtL=QAHLnrzq~Hi+O1zM_Dw`)W~R>!gT_}^
zSATx9`FvKNyj4lZf&~g|t$Vzu>m9vzZCcseTT^$2fyVYHoY7fuz34|ihlvzJ-dSF=
zQUT?Tr~5$*ThyM4yk6<ezUp!24$tCC3CATk{!7SYN$1_`I<bpgG<NBsV?QtE${D4e
z63M&2@9d3@$%REli|YUXdphsZp+iml_J1a%&##^K`uh6EuV0@Abwj><Ndc{QE8~~5
zN%;8aXi8dI7V7~?<Fta`-*VsG-+z8z?eBuZ!o=_I?ndRa=|^m6xVyVtSWL_f+MaLc
zlYMmA-~Q;~!;9~jN^5gAv^|sJP`u2Y$J%eh^DM0Y%_8oz5+{S4UL1DP*=TxVjuXei
zZI9O|&6p(4eyw{(<^w4PUtXJhSDm&0>lHUJ#cA7GSXo;e7eDh^JJ&ev{5;>cx3+e6
zcP|cKALlwPMYFs9@9TI_qpVljJge;O42!}=*Nhumi??Si+{+R**Q(T_?vF*Ulxfnv
zJ(WB%78_0!cY<1SYooWT>FM>Y4qq=MCUz`+e(kc)Z{J)|V+`QUjcfmGe|RB3Z<+QE
zHO4CkrW@xh<8<aRS}x$U;-y^pj&t%o3EdCX_U_{MTi<x`IIsEh#}$UI`OenX*5LJ3
zmj6B|ofEyfvpC(V{9VkWN_F++Nzd!v?R;)>diRtgw{OqB9$)|0P}`*LlUsunC{nq8
zJQm)Oy5qkGi{Ye*f7u&;wg@=+Zd`M$f8UJ<KVBT$HDNNF^)aXEtjFqKhtJsKCCcC(
zt-0q?;n(&u<HX|`C(aw5nBptxX0zL4`IGHyK^+>4b6T?uFBJ$M^U;p@wDhBKf1Y;B
zDXmb3JDbz_eP@{@etdLv$@1l^W6wR#{>c>)-rl^K*C@8sW~IM{dPMdFkoCIPe>R&;
z%5cd)>{Ib{dQ<d%TQTW0J4LzRrCbeia&n-B`I(ngUR_yvcuVHx9fgnEZl#9KnQ7^w
z({3;3aOpnV%uTF|EsuFMpHXcQ$g(`<)g;l#%2shv&z!l;x8dCUhUV%2o(ns%YlSl8
zTwca2t{?a0&d%a9GmYDepP$=U`Z{du=_;FZb{D?s-Z15xVzbv@{D8wG%hS4kFKhJ_
zTLPTrERSrO^-N^{zuD*hnhD3$EbMH21~E?O%8Eecv-9d6AMX#}J?HrKXS@NQ9=@pm
zVmDQFn@OU^@gIKgi#Zirq|R-e`l{lg=Z1gk-hYJq^e0B|Uv$av6hp<^TU&$9=il3N
z(_yO3y!-Y4=Ng{xQL%g}xP9eW-G$G$vz}*KHs^YE>{-dPhDs;h|A))83LLudFKub!
zx_?ifi{06q`Tzfcjr%~JYws~)$h*C*H$1L#>4`$uz>1GY#b?^r@8b%c8o#&dYem+F
zfH$i{>q{O-=`K9V&3b-fNJ;3oP1ju6*AzamvHoJ!FW@8*#a7;tzC7{XKigl15jUJZ
zbpM*~%^_=iis8n(SZgI^<*iN$d3kz^-FhF*&foX&YIuC;#$B6MgH|;B=0C7*mh(-k
zEwec@%^&;-`YXo9Vm!_Mr`!9_9EvT9a}#90zHDKxy0_`|yPHi%|0wU%tXSyZ;dM--
zK6|!V?kUiuz^kjPE1ymcKXKwj!h-{iIk&cS%37C!YWc0+SNOeeH$@-(eZS?(>#Dh{
zSQmGutFKgfRVt_0VzA_~%O#oG^@o>>+*zAx%9>?z@pFvRi}pY^hXyg-C;?g7v)}L6
z_xJbnxAV)ZSy}D6vNnEI%PrXh^%5?77hKPj`Ea0p-X@hEfkmfw9Il*X;mA<6&!eD*
zbBVg>o7Z|Ss;OHT1r~TtR(o@MJAZL;F=#P9XnA{?XWPY0y*oBc>Gc<0n;h(UtUv8#
zDQJvl%HuUk6P9l{6jwiaNnG;`^M%iYHf*?d-^S_1%%!(jMSlHw-2d}o`y=N5sZ&MY
z@A=GU|NoCM!@+|Gb)vSMnDA6`+E(R~-<uw2B{a`tz5lvVfA7sR#VQ}HOEZ^Gw`>tO
zBp@R4FHQCD*S|TR@2!0B-{cD4<@X??FR~o4Dt&cfk!!cn*4!&A0(Tzo@9j-JJInOQ
z(W4JvzV!V6@9)cNYo)`&RM!jbul-$C_U=yPlOJzxZZ0g)c-$>3dNo5~P7LSo`+6MB
zRSA8nXDi$GN9r*Ka0IT5P10ZRz&HG_Z&9Ii%x(VUM_<g_1=x~I7z=J}NaT?=^T~f)
z|MTheCCipwTJA3|BrGgxUuUDg_lwZwWxm>|i)QlD(w1$v+FJ6LDa@?(*ng(;0egJ}
z&qz!Ya?-cE`aV}!vE{<z{Sj{5^N#Y^{{3#LF8gf{L#!REbo$>jiY<(iz6@8k>+k!)
zl>Pd@?fSsYX}-_S%sjmR|KImP%yakew=aHv&eWyTHFSOOh669&b$(dCIAPsyTitA-
z25Vo7qx~l7Q_dY1cjBl${X}m0&za9H7w-40o6Ts-#GUt_E09&<thWNUn2v&--M*OG
zprD|N=X1+XUHSI#1N(%jQ;+Vg{(h>&RNvZqcTDNakPqDnp=%TNYT9NVl&F++;Rwu}
zo1nXu^WaRjUo#ax@^}1Y+ZFyW{e0_5!&wY7rc80k$k13FwpJ_n_lp-9x3=Y;zF+@8
z_T5e+Bcq6IIg-i8dMZ<HzrDRZIXT&RYt~iJqLuV>b2Pu#^dCJVqclzYjd0ED9dXMt
zP8qB#o?<;kzkyq^#qh`E{EWk&e@WWdi<k8^e|vwrEdOcA+gqkgOiUI<Pde^B`|)gc
zzK56BrQ1J3XI^AEaC39IaponJV?C12x3}f~e6@PLhlhtl;J@v<x8B~~9=SP<cW?D~
z&^S;_OUs6|v$KlMPM$yi{D+5!8D|)$`>o8KU;nRi(xgcz&YgSq<KyESw{96F9BBAd
zzvKARSNsbvCq9n|_*81Qhxcmcp@4snqUZMOg4WSZ-oNvB>YtbE=X3V`W7o-1_@Vl@
zC%*ORlP3kw&PZOme7V%FEH6**^fcY%LoJ*!yGlHtKc3CBn6p7lOzg}o)9&Eqeu4r5
z2X5!@_uX6db;H)JOC6ipEG#S@JbQL*hGFuC4I3UDXk>PAa|_yACHd{<UwcbS%N{w~
zSuHIrW$*9#Zq2&tl^ef0O!v;6I~z7_I&}PaJ7}MQar(I_zv`unpPe~)_^|V5(MzjX
z&DY0i75A!UebsuBdiZ|4?Z1el87C|LrK$dW@-nqXvE@R$eT0*-TVmt8`4gYrW3@10
zud30#y;pMLQt#<Od#g&1^-3=<)0{f%;$9ZeTx|LMT6aG`KKFh(RYk?dCr?sjWMw~o
z`lO_y!czVF)Bd$p|Nqst@koN!7GJ!0(Y0yuB8`;P)WqD}-kp^n|1VNkQ%g!rY+Rgt
z^7SXsnu;SXZ{J>BlbdroHec}Bv<u0GITcKQ*qlwzAD92ESen@`t2Zazy6(%>mp7a^
z7V=vz5k8%D?Bnb@wHu#pOlEVuJNQfTK8vcF+NbyR|7U}G`FD!Xhi3GE7E`Q`xA&W4
z;n*){TN1PIrNJ(Sh!dwyb(Ounb#dL?ylcx}-`=i&eSQ4%!~FItT3TMkHX0fn^78U}
z@%wtVZ#M_^ieE10zV}JWBtziu@9)b~Pfr6)e1*r?P7Pe_mY5w~w4nN7tN500TKlF|
z%npy6xoGnFhVb1@<`=&CweHI<HGbwCWi-$JCuk4tq9BWt->;|$m`lB``>^@-!*h}^
z_B(!0p1tD9layWM@B4P|wqES^H~(s9>Fa9~Cr%7ZviJA*S5i_kxqtii?d1IY^S#pM
zU!w9u)3-1NT+h0`u6O57%lO)*wcKBiipL*0ew;lzI{MJz!-eJL*XLy4+hfTsuJ`2C
z)zw#41U54=vwe8C`~5U4|GT?NS4MAN2OhY6{fsMNp<i)gBty(CPF^LsyZdBj8Fs~2
zw6n)7w~Dipjpk4+dCNcT!laM8<Sjn){rP0%qQk5mDIY2x6chy7ZT0TmyPTVwSgozC
z&+eS69bWYO++3mG+w$&4X)|!$HJHU<k$OsG-@jk4jkfY~b0?plXZuv@f1rMMMMZ^x
ztnAv-oM&fdo|$90Ip*_=xxL0E|NIZG?M(M?SbBHy?<o^)O+TbF)PLfAc;>>*9Znnz
zvpwf1bWS#L<(KAoGneUWbyIo%-TvIBclY=EyST9E>FK#1k_XKJgseKVMbei+#-_r6
zk&%%hW`Et>e!E{C{`P-Evghu*awP;b`n%TqxSD2x%A6QR_U8^aa^~{g?Rx&BGqB{5
z?3teDvWki=7e29jb0o1`oAS>nerN0*w&~@EH!m--UdK7xAd#uFv(sn3-CmC$%}r0Q
zA@}jVL@x3)n#CX?Cgv6qaq!u#&(F`R>*(~HoUAUM`ThI-`r<Dy0^R!Ma$gAbdT(#t
zuqyPRS>ZZHE9q^F4<i!KTW&kKxxtBJ@f2sa;~gm``(IQ%_|mjnJJyalTKsNb?x8kb
zX}8s3Yb9)}Oy0eFx988N(^1dU&(HHMDk|#y>+I~T%J8c3BFlmH*nKrSkH}hqHe8tJ
z%f;7xY;9a^WTdx`)%)<9nLN(lUzNO==JP<K8?>yo=aOdK0=9h>iym(;=Kr_9>HorS
z@~dta`reuBZ|7N2VR7>0NuQZUtm5M0Ypp9mTi7;QT~3|Cc;Wv2`K{dIMZdmep3Qye
z6umu9)js}vw_>=LV*bIGR|{TQXZ-0o*Oq&5vy1WM>X?I_RaVmB9Ev3m4dMk3Y44IX
z`Kj_}uYlX%rMC-vV~m~$Xzloy?R%>Hd*-Prns@fq&fb`O{LzyqF8}|DM(?rK((3y9
z`g-y2Z@CQ5&du%Kz1teJI52is$;t~emYvXGey}2NF=%=VwBYnW17peCTT_=TQQ?!b
zIdN@m^h~qdS+`WB*tusnMIVfIZzz}FuzKO-#J4LQ75qQ4d%rxTGq*>xMPS#21MlxV
z=JJ(TbU1Ko({9b&f4t}HtYohLSi4L=^3Ljj``33yzN$=5Pft5H$FrG@*W@^ApD7|b
zdV2M}tgEXs&7w1IZCUxO!u1-5S*n{P!`!)ZZ|*MF2W@hVuldNzEvCZ&+BaK%uk!eh
z<#v_VVQT^Ioe2&8`;PVW!6SPDH>5Q7ZAmnGE#Z=$mXtSVznT+=a7oAcjH50(8ubMl
z7du5K%nK1<@IB-GBEP;mJw5$i_4~a_$GfZd?YD7qcIM>etzBc-GLg-p;n&yKo9q5o
zfi|<&|FZ#&eXk5=_x4__8)+MB*Z8!tpj7?}=k=2lN;#HFZM8V-CiQuW-!T!Vj^l;%
zv*#ol>u+`_Z%$KjKC^$}{qG424+m(rOf>#gYPV+X+RQsU40)wYCVU7NvNnJ5L-5VK
zm<{n8K+blLT(bFNi@>8onWx!*Uiz1o>=1pn?>hIj->bFH_i<iM+S2*z%uHjQ_<eI$
zhp(SBd-m#5Jp+S)Jm&ww7a}Zn%JkLoDCWOT^KjeHZNB5IWY(kglMP!17Abu?`BZ;j
zD#!iTc^6tTc5IM5cI0KAkD?am;yp|f($e1DV!9E#N;Ek+IhQP1l2N;K*|Jr!Ni%cq
z?wTs*%e-S^!9|A6GabLLfB3<@z~B6H<YNb8w^N}GiY>4FJ{y0#vP3R%m!yF{_cxy=
zzt3Fn7I7pd^?c%b@apR7!otFbXJ#6QtdEO*Tcowdd%9lE&5g4I7xQe%C_TIELQT-Y
z+d2MkFPxmPcIJ_yLobi9M=0h;a4KFYoU%Ui?Bl&Q3!Z*(Pl)H9)pzmk45tt!w@TIv
zr%rL%+wb?1{nzlnx^StUSX)im#=AZ{irM_uUp-l{HKR?s@kr3GxKmCX3-wRVc`W6g
z(bu<)(bqEm!w#SCt_~k(^Kk@Tl}u%Lb9J?N{ok+RFJHdQnjZ8s;->TWR@T`w)0e(T
zIbmjVK5^fblM$fxJMKTap7k7(V!z8H@s){XKZmK*>oglhEycxqSnsR|RAypg`tkqG
z-O`Au-~S)~s4jbH!J;W$TwF%h0@A{}s~?rrZGU;^*_#=8$4VZSEG#ZN$EOp*^Cr(F
zXT#JyfphQsjc@*myu$h5?+(3nvGaZx*T1{|aaQ~Hosa)Yn&-*bR)4F>-QC*CI#v6$
z{hjSvx25Jt9elX)f6d{u()_zNw@+*-R{8&Kzo1h`j)&^J&pL?$>YvgNT`(1>Wwy#W
zIsa#i#)2)I81C#U)n4v5_tBM=!DnU~Ki~S6SIR`e!XkqCB-aGB{RbwUdSJ-lb@k-s
zkSd9w$^Q!{?F?ezQoQnt$-7{I*wK|!zMl+AesEy=g(}S#v!B%3DRLRC)nV9O{@$;d
zjrZQJ*lE=#+me<p__zJk@;krgG0N_>@eQA>c;?_#3%P_wXS-Grr;hEx6Ha>8EoHTT
zcE07{;)5#<r({mG|I8WKkeSMuk(t@Kbm`OT<7eks247>Xo4#uPp{uC{@4{Dnbe*@%
z=<qzRl4mCM7kV;(iUe>d-h0Ppeewxw-j>t9Q~3KGZ&XPLO!~gFMT2F_C&dYGW|{l{
zy1aLCpPb2j{^RP-hnj8t!>2!-lgg;?akAP>v8AG4_>Yrp+rr7$<3nfaC%pf^;9rPF
z+I;(mEgBEDeBxPf!d*4nY3aTV^%h(1PguUvD_Ge2&W<BqtBf_~GjS;%c|EVFm3_`K
z_Sv88ZtjeCxF2y-eXD?%m!ImNhrzzb1u8$7Xw~m3d(tA(;M#cJB;pa@_HqZy{WiX#
z?GIT#&lPEK;+Sf6P-fM`enGLy*&2E>em<@5*d3NT#DA$;oV4s%%RRpIlfPnT^(lQi
zapHo*+T)X%HfR`ZYEdhmvUmL)sb<HGG5(>Q=iWTb&J%XAob@!`O|j*NyU_WahotNt
z7Tr_l{>5X%?$nu8Ip3Rm>*ue_=C0qqEV+Ye#fMs1q5NmpVsC!=a^s1O@8WK`t&*oW
z)1Le5DYpEmKW88x9+lvGbB}LHva-$Y6>mBeS}Iya8njA2K5|v-k@oeuV(jZ4_~|dR
zo^C*$!ZSx+w&MPTdBwK#n>ZC)g4i<WJSu-RY5O_WB}WhcJHPN|e!>KQ?GBE>4iCl^
zPXE`juDSR6SAJ?B+pC`Dz0M93XTHwt*|<oH+2Z7D-(9T&O8V<Qm_M6xsI{$f_KO!T
z8`kr#d;3{^hCpkNNP||$LMPUL-(Lot(OqLA`!wEkf72G09TxWfm#-vRh(|ga1^yKA
z;ZS^Fv3cd;4|{w+eX)s&<??<0%v(*7OIeelTPl|M>8}Is>JEnv$M`2VYd`())Z|ik
zAjd@eLzYfV{U4ruHGQzzcOql8UE40<19vq4AL0x=A@YLh!>`hv?7HDH(hbMk1%3q1
zTlVo;w%^CqCT(I)Pr8-QEa5wR@wmqK$#Z5ir#SWMf7YEY&^qzjmd462F9eO#&pp|E
z-cH%hZeH%~ZF@`Cba!+A`}a>m^65k8MJqnfWYk`DaH;*lY>#!z3YOVjoAOxc^vZ+B
zf64@K1WvJe%JrRNnXz_}z2_TQi+{Q$_A{P;J>RPFX3H{$o}QkRe}8_0mU0~Lm)~6S
z^3wLcwXwU+{{8#+iaT85rL^<wryCYpPRZs@<J&pw*zEN;k4LOB)_8x~lvA;5&EhkQ
z*qRO1_`mzG^M<bb7Pu(uAFJ@9372LuUATOC@{}p{`l{dF%xtfAaQSxQ`mgkvJI*is
zdo0HHp`ZIVqgeslf;#=cE)+Q;<j5f{=@#)$oimz$V)%l)yZ&&ixhRGy_}$bH;qrCY
z*dyiB?ymkI%wb*Gbw~01ea|H9pA;J?x&#(B-K@C4%Ux8i+H@u2Y1Q+yb>}a8xjTud
zMnyBk?Jnz$+gtVU#fy%8`|SAm_)1=0YMn4az}H<nhDUeG=_7Cd%UqgVWa=8qCU92v
zkmaoN4_gFUW4R3HBrD#lnfu$5ufOrqy;HX%TLf+{GM(P=|Mj`K)<1syNXW_YIo!s(
z5;80E=HA}fSyxvTet8j?b#2Ycmor-3kFFEg<aASN*~jyi_hRLhUm49=eCE*1wOSk+
zEgEb5jQP{00+`O<@%`|CBPO1kdEK*o14S;&wK@#pYokDuqT%b~j^4d%`}*t2$?Czo
z%X0Vq`;`rv6yDj;I`O^yhBaM9XCDNW7VoL{wR^~6TzM+g>%qdN2B(fgZad%HUSE<}
zs;BPJYTLZvp^iqFR{delz!RBIRUa%_0vf^m?Dg^cCD8W%qurI!r^EI%&Sd`K(|o{j
z!pwP(@Aht7!X{tbBB{lp-lEZ?w?V`^M#K5>9p8eaS(`qrp0s`5GA9w&s7MC0ygM^C
zY%sWV=~CS7wA@_Zlao|UCultv5)#@``dUr@QgK{BX3KSfr@U9v>rP#L_w~o5fNcV2
z=hpD4wP@rRoqWJyoOxi!9bbV`-<w}{9*uAC+m|N1NaMmR?*pJcF&`fvXNZW12-sDU
zspdP&<#?ZLyd<cR{`mFl)tw!dWiKu$R(*Zt`m3AA*ZriNY;49q^)<OH?`#h)^64ux
zKP;#JtEfl*!(;xdDI!iHT;UPTibq#?<jLI$IB-uf;C1!}t@-b7wrFr|S;p|^VY~c~
z$Nk~mZKtQ}8y7!2bN!fE#s!Dijh~L3Ki|(C?({MDp3~*PP3v7kR~T`8t7V&8{-mNj
z-_2+~f5s7&GaJGk9TZ(0mpdFxOuI0F^Tm^AZ|+WAI^hdXR`0p*IZh&?QNav;vrIY@
z54WXeuUWZrW!Ghq!ms<AQ|AfnV!KoQG$UL(rf@Oy@gJRHm!tzYKC)fE;lh?#al!Vv
zwYp7%bG&oA?t=6g{~xw!C~aBBpcA<%rE%x>^%sl{TAy(zxaSvS@~M?s-rB1u9N`gL
zBhjq6O^ZvjMPmh@aW7ks>-3m4*QG5uZ0uN$Hx;USaO5tX%HOz0L_nZn|9*QrJG+us
zS2`t)(*)$@*T0N#ZSK~elFiKC_PpZyqmV^5Yb_4yYjLQxXq-57!%=8r#YO$+*73i%
zAHCDC7UNL-<dV&OpziOli~DM;x8>dK+Pc+r;lhPI(&l{S<>hiV6$@TgxH>PM{~%7_
z&Y8;M=WaevMD|bg*}~PtsmQe|VcDa@8D9)e-0Um-u23PeC5r2pn$}4*m%v3+SrZ%_
z7_`IJrTqQ%)u#R*=q#6YvAaQstQ<RbtmflU@mYNlCNpkm&F8xJopZ^PH50TO)t`QN
zs<Gbwh;oa@th|lw7Vm<4=X`q`?C`)Lb^rbtlU3qQd;GMy4<sM&1D#;8tL$ypx_A2p
zWo2c5embphS@&m0RMD9^mXrDIelQdl7r(l?`uO+z_5N8|tD^eWnw~0Wc)qMa;kj#h
z@Uo&=_8reBg1s=S*=HeR^2OsC>DF<7gde?k{=0G&r<#l4lBui<=FPh&J==kK$+BgO
zmQU}NZZB4}v6<sJS*`HtDN!}QIVaZd|95JZY4(+(oVAyJr0>`){EqEehPm~f4-2dh
z)+}F?;MCFd$n1BAa?>lGQ#boK`5%6W$k@s8r8iXAuS3a0oBP1AUg_e8hgik*Vmyk9
zimts5Ul)^jZjL4BECXFj&@nE%N?tZ~cXQ|7+On|x{XLz?O)k2}uW2n)U2szW)Unks
zJ1uW*6}(?CQFN14hk)xH#(f9dH@=v7_?qtTcBiNN9z0k)E5S)5Fe;Ma*RNkjIX4X0
z_~m-GZZ+kVGFeda@>0mkAXa5%<+@**<=#`DUfr5~eZ$6$7f)<7T^A(3VfCUvYV(+<
zSp@br7KsIPD7|6Z-J#r+#dGFipY+3%mKh4!J=_!TZ`s7aGQ+xD@8H3MJhE0(gjBsA
zJb!+CPvz$wMNhfP$}C@dPnU0MYPzvKUtZb0FXZ>et!|%x7UYWFv7fW}u9U$v0W+ba
zzM`zcP8pk-eU>N+7nQw_|73jQ`^uuV@yy0oTZI>OT$<%};eWh~3(Hik(5lp%+owzs
zk+ZFGIXOwy&@eDwy1{$8-o>58>7d1+d-m?VZ)v8a^k}M?DgQhhbzM`}tAbY#pK+|T
zPk7+)qCW7ZftB^{M1NkpX9~eD&Txsgi#TOW&dyPrnX&58{LQl8>zLNPopSa?tH4h`
z?eh%x_EZXsi;MTkSbjS7nya-b?d&YW>}xt(Q$a^8ot<r-errqS%`AJ+@|589aeLRy
zUnhI}<C{XoSJ5v%Dn^92EPh<PWj6m}PUVL5nBYJI#g=V>6HYR!UF`6*eEqw;R@cUA
z;Tu=2mH^JRIt=A+Z?(>zEiG$ZR`aw}SXkKZ_Zwp-CZ;Qsl3!n2yCv`LtowDpdlx#l
zr)A3*7k^%p`qpcjPUqa%!mYMj*O=*w9k}}R!-I@%<%UQ5qH2yYs;x4ZA>cGSCRKLk
zlE<$1-@Kplho`AcQ~$42<SM;60<Lqy#2WPV|L^ns`RVD-`v3b*86P=z?9$HS^gDO%
zSX6z{h_CtRdhPt%+uQH&y8q+j<H|oj3a_0%xmkQexz6HGd$LlWG4$4j#BtS4{PXYQ
z{|{*_+ixCMKDW|fj)0SN%A|viYL{ndT1I~^zrQ?SpY4>~wYv(OINs_ooSvq8dY)}{
zM{jR!?rl(?udFPrl1*7zS<P>bN4J>nhE1EQo-V&I_u^?@|N0F&?CzWDHE*y;zcQGk
zP*nCaf+O%lOp<Dq#6!pLZ{C;G%Gy}1+;csGV_{I#PXUj1K3NI-I-A37ypMms-@m-%
z<)xUtRa4*I-oCl;u^VW=^we|%Gqbc$Pflvt`!!yBq#qH+s#S8XtY0sG-?MP7g6Yju
z7H-V?%&BPdh;^k*f>7O`K0d3Pw>4jCvedHWhBYp1&0^+K+_ITLCw7;~>uYNl*Z==#
zVPTPwk>L>)C1qu0RrBSdJ7@~yvLI{2PGyr{jAi@{|E6#H8nQv~nMsmRwdC0Zzg2dN
z1)Sdcebf%y5ioJv&HI_}1)g4-oEo)4Z-#(UcbHhif*dwkDJidl0)z5*cMhIA*S9Kk
z^}et792P2uvN_(Uvan&Bb?)pny{nRE3e$uSv1wfnJ<8ZB@M?;WN&8H{{IZn#<=Lwr
zo|OFYq3cx>r()c~t*i>5Wj?vLpFNOXa-m0zJ8`CX$Q!mk-h0+D{LHfqdlim7bZeip
zwOzm|W2^F+1v+O77R7xl^QdBCZ`0QQdn$Op(~90}Vhtxxo@8NV1+8H<GB%FC`Ru_1
zhwXWHO{VzlId(_$IPW6c7v~J?9`Sr$*&K68e33!NBenF%1OIo-_&fJo?W#Tf5qf{Q
z7KTMdGAvuNBw%}9tX}M{mc~ZLs;VjpNy&*5Cpso2DXop#I*BRZcEvC4`470|IM3Fd
zzow`Aqj77=L*`$}JvE=j7cJm^qMh|oGHgdmetY)n2Ol#f3PQIYY!O(0@sydtY_nV?
zC8eg@+w+Z6P6+J#^T|6YDXHSy8_Cqu)1Izgzwc6s%SSa`aZT$V_wUYK`%us12xoqu
z0{33-zzcU(Ca}+0#+bZ$yYnID8~-i0L~*q}(>klxQZYA7tU*yx5p)>Zrqt6($;pQg
zxAQZmW{cI=*JqwzwDydb^Je>m?+zY)XRhg;oq1BTPMz<n`FAm=6>UvE-;5?Lt7%tE
zyLqemK;x;Us&i+rvY9XNs1y<mDW=h7rKPGWDk|BtH*Yqct{;Cb#N?x0-ra*cIp6$_
z-_~~fp`U0~af7E8pIS@6RBj#D#->$2((~It?|1&g{9)$0TM14b+b^ABx^VB_yw}&)
zGhf(}8SFRT?(Da>w>x`#Q$IgDdu3&?`(e(_&kr`U=iJ{m^~n(yU-!WEY5TQz|7>4#
z;@XE}K58w!Hm>iOg%&OFRG-Q0v&eGurtMFnLo{UOGUSFe?c4Z@nM?7Whc>rEet!O$
zvu7*+{ju!p>jM?^Wp8gKCMP>5Bq+?U|F?6Qa+-HVg@v^F8f8txxXXc8PM`3qj6dJ_
zP(b|Oy@$`HEaIELd3xZg^J*<8!jJzDw7#>_!R*?*vp(%}YZrc#&<G6u`mjYHf9Y1%
z2Ol3F-?(`*bHcYbH(6L&4fF5Wyt}_YKB0>F+UoFr)zjgL(Tk=mTfAa^aqtQwiEZBl
z>R#-3uXX#_QG6$1y3`>~#ZS&M-z|^vZ+US1&D(+$n-`LfYbUPaRcooxU#r9L-@dlC
zc9vQ0Daa8=y~`eVy!kYft%^;+=Gk87UW4V9#+*;QjVkI7YP4L~v$yBa<aswH_inCy
z=vYvx_+u^8+?*IKF{c$%u6<$b>FY}a70g*zyRKXbIXB<_|Fw-)R#qbVadTFMu1?DO
z^>5i>C+Cu{3*SaX#EH(4YR=wW&i8$h{PLN{J)b=~%kecu#OaBbh5OEfer<x^{vFi3
zxZ$<))4vDBQbXqXa(t|d3TC*szaDgsP*YRWj?&j+^7Vf{R(~%nDS2{YqVkR%DVtxe
z2-u&rbiq%i8^#iBF^s~yxAR?fY`=CUl~wn{BK@=}A;|%XE@hf0Qp^u$o^a_3eDv4)
z&F}f2ycbmKPfZtgO6k8A!?Z49qtf+tv5WKW?rQk-Z|92_FU<denrfiK37<SUa;TNt
zbWY5k@Sl7E=lH+v+i%*#ytQCCv*XQNHSLyw-P}5=y)3UL^s;|)x~{RCDW$koL9wMO
z!<R85C8cHeZtG>smQB$JYy!2$w6#~8|GRPP)}yCSUGML!y}7S;_p-&^Z!$h{+gL8%
z!~Vi{mSMAi*@uSUEDp7n6P+QCIFoGF&S;indoL#=&-lAtb2pR3$)bLz4B@q!4F6X<
zxAUEuZT^1mV>$aepPQRfuTJoIGIOEjkF{;h$_lS;S+~y$?qcgnR(B4ZuyR?0Q^y;N
z6Xq5Hvp;RA`R?G#_T~leJb6w1|6Gb&y28X7Zhi$V0?)jx=6hV=X6P;Htp1>XK_@(_
zpI@k|an<@bCwbzmL!65Do^wvOJnj_r@$_$Y`PoeRK?l-Ty=vxEEL!6r-mr*am91D$
z?!yba=YP6-Sirtcy`xY?c<HhNr;hD`3liAp2lNX@e4eMR|M2(2L-`lJ<zJ{hpPHoD
z;^x7qamCv`{3g3j4s*-e`sWumnH-(^>`nS2u$9k*v^}3_+V#|ZKd?l7!{+`^FYC3#
zzqSZFJ((fW;PltW+v&CFhUdv0yMLcssQYuK_L_%w>Q^WGa(tYXvgpR)>sy}sf2lnF
zYj2m&Q(ZaH-Hu1sz2eqrIbo>D(3-a6$02s-1b6wTXCLJ!w%Pjr=zGhfI9WW4N28@8
zQ-5*6Qr6VWPwyI!?`zyrkul}$(uXYqQp&6gxZd8|JKM^1)u$i-Vtw5&`hDFWyiU00
z(OvV->yLy>E<U%gU#&Sq;L*}*mf~LDEl-x0^Y7U$t@nrV?X|{v3#$%sDi-;2If#Dx
z_%ZS8F5VkcOD>d%yj_yLAcwa&kIzM>=Cy%rN#^l*7UQWJd8_p23%K6l4&r=}Tr>0M
zJ5hTfxdZ3^T`1b9^Ht4-QIT~4*UXtSAHIr`t7Wd_dbf7XDNs>d?e9_Z<yzv>6>hn0
zn|cpw1gtPzAmDmEaam#?v#G?NZ;txE|AxL>9P`zkBT&JEQN!f?UiB&OIjn#0`&@Ux
zt;U(D-%@`sV{5?9<uMOc_FtN}|DNrK7cL(DO>D+jg?%_C>MvmsxwY_RjE8@VvhY1C
z7kTAd8yoias5KtX;!$_GxJY4gF3%!G;SI~~+-ARbhiUr1rf<?u_Sq|PNoX>(mR&Gz
zDSQ3!lhTfjKi3|P$#6*BwMpB$`vSLO(NmS;lL~Wp)qMQscrj7HBA`-!eQWnGP<hrW
z(%@7*!&-B;3p-!Sir4wF*XBgF6t}$22~M_9>}r#ESJaT7aX$XVqVLZfUv_TTDtzUS
zRLrc^<_iRr;yoBOwsd<JuP_zbRvPwiQYCY;PUhkFInRZIIzo#b6uGuDv;{QxYr1~j
z&d>G7<0nJ-+>NieL1lCh1J~Q&be)LsfO(uX-CiY!I;-BKE|F^H4BQc$Vi|a60cY?%
zyBBYADysOR^w~?UO!MWKxPJ+QNR$VAly39#=MUf9o^8MVq4~OvozZUslg$*lmRHCL
zo(SKP%*ZxlU*(0r2^My&xAK{ky}z=FI6ct@1&-0C7QWdJe{3)Ke?hu^MxuYU*ru8P
zK80)$sNB-qzrsoW)WhG;7&-YB7g+x|$8PQawN2RRiM1v}>$go`1O9E|e6jG))6Z=0
zN|p%4-f)S}6wr0io14mb@y@a7@9*0v7|Sy4a$FjBYTsO^4kmvthlO|VRBP40WGM;#
zCsfru?T-tSzs1q@S$yg)2gQ&2elwcor*oWPvN^xi578H|91qK1k@n+QXcWY->cZ30
z(|_ijGC$&Gf4yW%)7pppr%Icf+x8Z2wmVjm#`=5a3FCDuE$0ZZhO6n{aEX6qB*UJy
zzw*M>r2^X+Z>?jFt=;-e*l9(dNP|{NLIS91wrkg?>vPn1{W>+3?cKYk?$7rvj?7zi
zC0%6pOLw+>yI_r$imQtIoEw|k_N21Tb5~FNUy!k1u<Pb(^Em=eOP3f0Dwda*x7AxR
z6?;qjx@-RM>2hvgTTs#S$@7T$heV#X8G=VFOxuMQJ>Y!Kp+3_&J#5iw>2q&XZ9>ed
z^Q_pts#n`D0GY!e!s_0+>cSuY8`ngW-tXBKDQ;`Ec@nqIL$yXJ4h@%s6P$Erzwq|1
zJ2s7LJ%7bSo@gtL_Xod9EC8KYe04HYfQU|>?SX88oJ{`AkLz={9hg|AlfW%M>3}dV
zi-^<j+;k4UE6b$vGq>$a7m$c{R<3;E+;PZ@%OUW?mHAxPL=&s|15);E+bJ}6rAPF(
zNBV0MTYl8*ZRp|XyWGc`FIP|`Wn;&jd%fvg^fe|iCy|OEhOQ=eckx?mTAn=5uQl2s
zTHNtSO?~F-X9Z3f>oxK=&3;&trg|)5ubsk|d<$!KtM>u(7)6{!qFmq2tZQ{TxU2N_
zi;IhoS08U{YZH=^`gQAd?yW5cFI)%^{peEma<;?q+zq?<=KSQ$>Z?fIta$Xrp{!|_
zWyGcSR3}y|b~ThtitsOgWdIVedvGxD#&`P{TbS3J0te*UE+57f0U8xQJ}7F3tx0%u
zV<Twky6oI?{gi!aXQe>Xs<UU`)?RO(b;X0rAvfTR+%A?w_jwN-;j^);NiELIy3`~e
z;Vs@)ASV1IGbhkQGhjn!UBm;A<b9R34rg?4+!CDimyz%5Rrvspg=MbG7-~K};jF8x
zTe4)ylZ^dUUteu3e(oo_RH!oTG2dLK1ZVG5!H9G3r=Gnk>0;r2(?kB(24UHIv0u0Y
zC1jJh0`DX!xL^GFzx<zyeY@}4g|E^BR&GyY;!?b_?!+DDjQsrbt=!@f+w<lwTio#{
zY?a=YSZ3?r8q(MQ+1LGXl=*IXri8ae*lBa##_7Um7P8MaJoM*k@5{~&C;8{hYWkki
z`$X6&!)>A_L-Fe)ox&B>)sLS)2M@+LIW;X)?ljlD%{J>F*X-MlUwXsMBomy>uN6*-
zyz_KH+9%G1j2~@MgljX7&%g2D*Q;Y^#04(Mp7Cma|9%#yM$3g6O2wQO=26@8dY3O(
z4+{%xX>T_!e&*9BV|nP?+uOx9)0tS!=iO5<)13BVNyek#N1h(O3c(Y9-iol5we6A=
zJ$&beOm=X#j<2qvxzX`cSGbayAOESyZVi4~H{l0|*|w&8#}96Cxwh<4$f5rGH$CL-
zo|!zGaxEc1F+{()#O#7Ff7JuW@7LMiNb;;SypTJ8OLb*?&l#RYLW?~-d=>O8`#_ck
zJ?il9RJVQnHC4Uz!oe#SM2eG(b$oR+!}rLj>Uw1<>=byf#`?he%G&7ZyGmcD{k?hk
zFmrx>{-Z~aHf-2X@!0P5_4Vn;`(z{Q`}}>BtUhUasywhgEbT4qy{0=dIWMPg=0wR|
zR_o`toDE5tG+~xQjhD^E&WlIXj)OQ}Ra|9hWfnIr9;Uo?iQK&@L@##cC)HDrQy#Z;
z_j0%Wa{cpgO4MQny_m|#)yEkP3{KyA;u=4%V5Vuwf%yqM1{Xm-&1Rp!sGD)^jK9B*
zDL;Pj(C|g6&rg?H!D%Z`JgNIqtF%aI$LBwMiv3PIetuEoUnDOeD0}emjP@4`nrCj5
z6gwssA-?(8r6WSd%Emljc<x!G2So`Lo-90~cKlP};r^eSeooJ-3wPQxU!=h@At|ZJ
zX`zDh<FC&S>(8~Vo|bxg+TKsI7EUxgYViE#oAgSnx}Yc_!9YP57k2?c(Sv(WRKMA`
zX?FDaJV7~8KPNAyr`}VR@A58vHGO^m^u^+GOKmrp=_dW%GwWPv+^t);B5$7e`F@{2
zGd^v@tZgg?GtRBKlHhUi>*E&KS^&k6=OX(H+ZEV~e|;^jJO7_8e45kx#R*BPC)UiG
zG-cY6ug9<N{PV!*c%JOzD|3Te?6_Rr-PzTppH6?J#TT0K>|W2Mu%(4t%8uMTCK<hX
z(bw-PU2K{R|3ALCsBBgG>d2Lq!5=|~v@V}tx5#_C-W1K?ww4x_Wj-@OXSi?NR#)x#
z^!4lRjUV?<&s?1RIC5{A@4gfhQ<I}-@9~;fZ#U1Y7yI9{nty%Kw|kL%vGzyqEZBLc
zrfRa$w$u-L?|ZkeHvfA1`ti+Mo>xad5XrFG^<X=f*|xUWzX$V8|9t+ko^Mx4qAB+Z
z&}=GSex8c1i=*hdz$S@)`*wq;|3&o@Uq8HIe&H`e#I&nE4yL=rEBhCl_ZPjnX4rSn
z=G0U6>6*ErQu^-tSyNXYz0w!_vE;*%lebnD)T?oQWOH4{u&4gN-Mo48Qqr{E@7%m?
z+cK9<p_bNG#tE}#ojN&Ly|bt1%q?{Tg9#Ir-IG#NU6YcOOtY`0TwN9V-llK;`us3P
z&I0Q{ij3CGp&$C<!td;{=)Eg-`NrD9YuP7Xo}9C{eA?vg{+ph^lG}Il7q69-)s_z#
zj>g~9OjcjvanE+&`XpG}R{6ya)@x=>&GC+p>-C!@lU@1EHny})S;pp9k!`R-;HP?{
z`kLj|Yk#m-uiCfk<2Syiwe@qiITz}mWeM5Xa)pI2&i=%_)zut(q)s%?V85ar-v8_A
zYvaYAd9tRiR89Zf^22?iCWEXjXfI;r>u*M>rxpb4*_HQZo^7><hsT45hud%5x|Nh2
z{lU({hsWoG=KE&<N_n>}5{*s^A2=OhWm?a+>C+J}yU3rMsc%kQxU^VR*EZ_XiM4`i
zY^_h`DL8Y#*ux!my*X*=!fPki_^N(9)L*$~v39dXqv|;+9xa!9dlg!@mMjyRyQ1y?
zYU#t@5BJ@>kf&?$BSUQgmxc(J-o5=E53V{et!FEG^UUy$_s+|g7OQ^#b?)%;J^gpY
zb&o`g%w#gye&)=X6%iX3ElYkPEh{U#$})WMtYXt+TjZR*s<_(oWz;@oDa5b;Kg;_3
z`v=dTy7x!fX1u*A73>`B>wa!_(zgq#=6~KYyNNw8Rmlz(t@=18Anf6BcbTId=Jq#~
zTebx+NZ@8RI5sKlOl9fg#gjLzHQo}#k{Xq%mSA@(B&F!lH%_y;w~y>He(mAsy{y%p
z`_JCLk+vD8-==+=)u-XosKA;an4Xj1^ZC@-%($JF_GP~(?w(kFv!YCSbJ_Vt{}=t+
z@-4^r{4Lv$pFe5uNN3BvGsX2m+p`7vt8&CY_aF07n`Ch9;?#R@9Qw`eud270aVN=~
z=SWm=zxdQ%H+Eip+u6EP(F$5+S7Q#?fL!z9m*PLWzvj{UIY$HTPdIngYID_xtUa-N
z@89rs<oK8u#LyK!Wuxxl4l!kki%Bfo=ig2Hd-Lm=JGPS<z1c3@+H86^t8DSw@Y_x0
zX&X{_Uq~$Yle%It_takur{=}VMxH8~wQ;UuNy5gqX0D0G=|3iS>m&=P$Hl&U{4+J;
zJ@>uf1DF5570y^W-Sz%1<JUK8>Wq)}bY0x)7S7bh8nD_&*Y~*aq63rH`#xHGN>u;&
zi?GF(w*O3~tH&=(n>p*uE!*x%@l%)FUsNZ<WxeEOhvnmd_)6xQ3+V;9rPogXlDIfo
z_m1+6W}k}*4vIz3_}Fip)~FKv@TzuA<k9;nPo?&=p4jSsU1DP%%hLUNXAdl8HZ(U&
zKmOc$hv{E2<K1VbJo4|TQA%fU-8N;b_URX4izV-7nUv4FpZId)(l4<$#D$rK*?#e)
zG<<JpDtzDD+`ozA&K<FmuLst$Gc3Dtak_(8u)O!26~`QS*+n1Sl`EWATC$XTwWe=x
zz4@Q*KYl+D?tOZ?^T-vKYxCkxFH-K_@#zEC-t6ybw=d*g(Tk40e6dAi%Mu0=%dl(f
zbb@dBCkEa21eNTq?qZ*E4{YD^CFi8Ve8(-Ha$4uD6Vun78p^UQIF4`K4PFN6n3sq3
zrakVKT)M&`8)Wy{MLUjaMO|)^U)gbgzcg3G$MR?IB>!3c5zqEpyRgeyl+9Gar9aA+
z>z=NflZZnRXT+0P^VZ4L#nt8fD={wLx8Heh(bpeEZ>R6*DNDT7m+7MBvaepqx9~%w
zALEAS$sD&Qd@a&kb+NZJXAwWY#oB`nPJ1Gi{3AWRvy9(dEz@UR^257!;;Bc<-7A0P
zhTi&jON?8X+po|1<V8dGkL%y-ADu6d1q$SS8kvEU0@u13uDYtxbhv5e-h4B^#d9)#
zJ4Ulr@GqE}uKl(;=zXf-j-9e8OB|QpW0<m7a_!HlSGOFUpYW#Q^C@ko713HB*DT^)
zw`Gaq<NtR*yqWY#vs_p2pObw1CWQ*d)BXC(*ThD;ZIyBT9(DKP^{MgBP8m&qP7D8B
zmw2?zWX+8U)f2x*)YVuXzQ*GmA3lHmta{h__y2BP^?Ua8=>y%j3buBu{TGPWdOYDg
zoq3FbFR^)bTXWYUy}2r3m&K${U2cp2fA_<SC7)iFz0cpe>4&vQS%*Ax{gZ$jid9!$
z9qc<_9<V$|*7vy3q7#=l1sk=Vo~Z2p;_hPY^Yd-4l!){eY%EPoy4`taMp^UB*tAWr
zo@mW+voy^6Y$12V=0eGyddn;A>#84~V6pfdeC_ntA6>6_(j<L5AI@WA?pmbRZ1QiJ
z@Ue(XGpD}T^XEmM1;gwp?caYw|AuT<{IC4hRm!_xcj>L|S6^&jA<wIArc#q;QUCS7
zcbC25mKKo)ttYQub^Sl!IAdmXmQ|PA%U3ThZH#hna%bKA{Iu<z{(b$oS<HXwzB+!i
zqkC50@{mnzUo2SC>)VniZ;s15V;-{5{B(wsj^M1*>RoGm;x^2a(>Sp}`t`-y%7@Rw
z7;@gS=!);ZbSGxA+%cP!PuouJ=qXJ6ckpLVp6#sL#(Bn@o_ehDS!*Ke&+$<{h+$R0
z%Alng_cn<hTXxh$)-^k%eBHTEji+}SzGd?>^E3IoQd2i=d&2XlbJwpux~6Q~)P>Il
zIU*U`_noV{IbE{iLUXE#V&88m9*wS9K1Mfu>V+zN{I@OYpIGGlLh8m%@muR!KgpU(
z3t5QQ_5JJq{n+Z<RBirs8(vQKog-1+G;eFwDcd@y3{6djR<|jebdG-UyUaOX((gC_
zE#p7$AMWrkNxyfnQf0Y%w%&}?$QP9o@7^@+{m<;Gwm^qT`|?y(6QyYdXP*kYx~WO#
zJanEX>?L28bizJfMgQ;8oV0tD>{BvVZmi*IZPI<d{lbfOw=Fa7GNntW=lShF+2(H+
zaDMB&V?~^bo7}k^76u;e=`!5%GGLwm-gEqS>k{6++&V=%x^MpXe?CcBi_)BCP7RCW
zt1FV)_Ps$|li|lF+o>;(2uYo^ZFE{HlCr6lztWB4@6C43Yo~bCmmRv;c|q6XC&Og6
z6fL93>MGs1;5`zXGkNxAe^*NiV+pqQJ9_Yxqw>ra0ZVn(1sAw>S?${Le}OH#yIjiM
z38im#Y+*hg*w=H@qD{Tf|BC#HBYu%A%Z_T_&Q`H!UchP})ah5`zaT&|_2cvZ^B<jO
z6Or6d&e5XNe((4K7t^iJz5M*s@-D<^^{hWIr9rbN+qiE+zO%%ojE*wfoBAy$#55UN
zuVn@-WOP(+y7BvI+&kBMix2(as@eKZ`<?shpZ~0xjZ?cNUUzL+rRUPhbYar`l|I+&
zyBv1P=zQ{5lgxRlJg?~I{YURzxpH1J`RhBZPfm#RTRZbn@S~Y~%gvr1o0fd|ChwWI
zmeW@Uue-FmO#kicx0)>{%zj?i-V%1!$TafvN2zmuHr^pgB6-4hUTogLA1)sk8qX11
zo3WF_PJ*fax5JM*hFQklT3^x(c{`r8{rc45q}^O%c4@Z9p&t{NPd(EAXt*YOQBKIc
z+Wnu-Y?)=#TYu^VuX3T((<AG&cSqP}m>yi*^zrj2XLon^T+0@LRf?<&E>wwng(R%}
zA9QG0>%)w<9)I7zzMNZU?sq@*aZv77H^**QfeWH~=hzo;-Vd66KB9-8-(u-LokbTs
z)n-lIqBL>&7iEEDovG=6!mftJy?eWZm*>i5-v@b5V)sRT7kzqs>T}00%zXWJXXfdD
zzi?!4XH=hlO8~zngKOi%gr^72=o#-c{VVqF+q*5lmWuMGo2q=sT2RF_<^6&^`X8?N
za7b~@)L(I4W0qm>Q<LXvyRS}m7SRg4lcHE^xZLC~#}NVJ9UCJnpRGR^@!_v?rCQWc
zC;9eEzt`WZ@cE>mrrCD+u|KHIu*xDN@aM)>fmiCR3p5IH&gT4F_qe>}JkRp%-gP{Y
zhApe^hoxRU8M^00&B9yFw?iBEEq`#+^~MdMphYXrDOhc8`ugR8jdw_OP2dWf2O`}c
zj&<9Wq_I{>96Bkvq1<50{T0)e-aU8E+Iv0g-WA4s`TDN)-I-T7`zW*6<23#31n$5Y
zo{Sn?Ym(fK{@8Q#`JFj+lLK|#KPEru2jw4ozJHFlx=pUi-dM6@6L0%W<u&WL1Fsh@
zw*7nKu-&nOj`tzuIe{5>62!GLUA@yTcX&>i$hG^|;j2q8ytc3~4}JOZd;7cPC;NRf
zjF<D~eapKutFAjTHa+mtq9tDa+ASCOf*87({Nuyt-z%*uuDet@?U(-3_rdkSWjT>)
zZ{|4q1odR`txD%uJKgc=zYWXe?%eBBE|oY^sJF3+!A@;5&sCXdk&5S$XViXOn#)^p
zkv%EzkW{`$4a;8thEmq4GUmY(Pd@uR`{T@)&huMqUj%Gr{+@O(x#;)F8#7nFXB1X!
zdFIKu!l_@*HYxu>UeF|yD;IWfWWBmK<w4-VH9s;~-ScISR&FtVY}T)Aq!?t%zQ&sI
z)|!@B`9l*wMx<LAPgrd8$R<0(U+d#4%XJzPL^L>(WE^{*J2z=~2k+R%6?Uzu=<Nb;
z1&QeAzYBxomw+nMJmEVMn+tjNzW(y;ThHy9hrd~mu^szaXQSBiZ8B3pE9kh&Nk_Ro
zJNmDdOi^0CvO0Jh|Lt=d4Ug~m`bF&A;<-Odt}ee*Q)T?0KWrQC7hB%%-wxht6Y2Io
zG~Zbw>6p?h!LxJ!*e}y4xa5%{8@uyl9$PWj?=M`Z^!W}hUU*pT!#tj!cf$3J6eqp3
zULKs6V>wMG_K^SGdZjPB1MG7DtTf3NThsw^Mompk#NIOIGF9(vE3b)9Up_c_OEKHh
z{G-gwE}vDk(Y^b)e+zw6(W&Q8iR7!24b(fob&(a@_V1Uc?qBI5{%?`l_8XJ;9~Wlz
zQc2WV!pCLw;km)IK+jWR`YSJ9_^)K~G{1Z5i58DzIWo>SH>O$^{$|m(k2?8r<MGV@
zj@2(8s<$vKVGwa`nY~x~^Y3%dk8P2jvPHx5>`K#@AEMd$;_PSCvtKlAXxltxdP_OK
z!}Aj^vozE$&f9;(!M|x{8<XolS$`3Zg*l0er5_hq+urC&%xL&jXMeu&)W15lZ9mJ`
z9AEe+|LOk%$;XG@KHqL>_Dte-Ti#^3I;W279*i1YBGum2b+7&je^0x&cwV;cFWpz}
zU*E6V{O8A~Kh;G$a<X3(OC4%{@V;%w@z7KO^&O|8!Y;O{gp}AXx}Y^PWyAEqoMeO8
zpR?Uw#xE4M;NYuWyXQ%CvCBT$?EDjPx6Wib&wW{HaLN49BXjXc^Ay>6eDi*m@hG}H
zRAODAF=>tOTFJ{*JmvfLAAS+G_-E<=^%nhQX|MWLx~RH6{mU>db>Z{Gf*g+1s}rkV
zDl}VkS}u)n;FT-1dw*OYN_*mRo#WH1S&UnXceK4ed`WA9(8@heUf<9-f83*b;;~1{
z-5-A(Ywn*`>$2JFEXRDwb93eu7wEp5#sA)k1DyN2Olo6mLG7)VAD2fOSMaLm&tGz8
zhEdJO@8ULHwNtjAEd9FhAkT|U(&x?{OGtLNI^w^O@o|J(@VQM2_4isXXq8(Wm>;s-
zV(Lf#`>m-Ld~V#6ty$*Ou3Ne9$?Pf9j`TO$KQcPjdY}K#xgTbaciKKSQ;zC6aOsHA
z{Clkei#7!R{pI8&BH(*x_Jt#RIj_sdr~f+la))oh;^?z^Kdyg2zI>1WJ9WKK_Fr?`
zlkXq+wCYNRMfar8vW<;#carpTXZCCUESH~gp@-*^<&o`k9);ifARQ;zClDe0#^&K+
z?SM0O{-4`zIg>w5JgQ^4i^ZSaKa4+0_xm@{e9<`uu8;qB+}yn}=Yf%)?>-mJ(?MT;
zY-SHt3xBx&aQ(zN^XBaK{Mx(lq0fs=+~@wZJZ|%>5t46UT=u6?Ju&C}eRIVtuMEW_
z9DLsuH7LGp|9GpMhiRA7U(E}J+4H*gH(%#}WPZJ0>i*RSk%x@8@!od3(4nCDuSK9z
ziFJWMe&DffJi*p}Pw$<n_Q|oHD0)2nfyt>(&S<qK|2}P~&3#eM_a-}O%b9jR^}8AK
zE&Cbl(wJ>MA9()T$GI?Q=AH)v_cu*B7IIkr|Aq4#;_h%wnx}RCSLmzRt1B<ZE!p_x
zM$oFd=&Ad-e_z^=<gAqDy5YrP*DIRQ>htfn3M|r?<b8lOrYcBiW~OC*Rj7NocyrRx
z3l}d3JFYt98XrFYo$2n&d(+C#wa$M$y>@><VhyWR=<6d7*qSpVHYW0^o3PD)8L*Q7
z&0l#@=de$ir&-@<?wx7>VS%N60B`-(J(3gi=M~J<t?6J~#?yDZ<L$her&RAo{aKpB
zH;?;a;6okDT`l(fe>)d%RZfoTUzpvy?#1g<?xou_MNXYR`sItv`&Fyg_d9M(QrIix
zDyT4DOKQ@*DK1etI-LCSlRi9PTv=GS<mmCqQo_zzK0KKpKY}<yvc6e4IxjgnmmE7f
zQA+k~_mdP6F4mbZUuqZ`f1cue{(?YB$%U)ekDs_Cq^zyYbM~yEiTUvxx1^lCy+NE!
z8v_2_JjBFoym^h`QLkx7&Ri6%eY|MnoRHGzuXN;h%*m8pZutI!O_k1z#;Kj6^UZ(H
z;oob2<jMt;-;-}vIh;?}v4>-_F7t~ASEf{-{g*QPWrWiWhv;XCott0X>p3x%=aR)K
zoxYFCyvE0a-luR`rCT{(JwIi7_1EHUhuWMLCgh)pd-iVr>3`Y3Gvl|~X4}O%FYc<W
z589y+n39rGE4S?E@yXLBEclZjBeT-baLJJ)e|}p^2s_`hpFcCRuyBcs`)4Ip)`p%f
zCIL?t-e1<&_o-O$f~moQ8>hHHUOjW>-(Q(6TaH{f<MVT7W^V7q*49s-FWi$ec6aYt
zyLM{)hSH}>voFL2F|6uzED~D1cduv7pBX=Xe?RHt?|%LS$L64=2E`>uUZgHeO>Nyc
zRrFb3pTwWwmc4hrZTfJ@*oevD{tb!b?AL4TpSLI(Prh;^;?kqXQ(aTi(yp<;tM5Jw
z5)cyd=<HPdc1||v@gtA=p9f{+{U0rMU*h7PoRHSGajR(>AK#3rTCET5<)@@A^-g~G
zqGRV|;b(q+BAd6L4~@%xobvd{7r)ChFV%5H>*qY3Uc28Q@ifb?t8b4x%x|o)tV%6b
zlU-rNp;gi-eE-p=3W5Kt?OOhp3jcK8&c!R?ZR@t6z0vD_|A~3GSvF2SZ*a8F@%z4`
zdG}*BXfW6MHTf=;Ia_M~%g(z`FY)8Vqc2{)`jq+DKl0grp6JboK08cMGM@b8`T5TM
z_49vpa6CG6*mFny{3j<of|8RxtA0)S@%y`HXP1(xnHY0$@EIAIO<Y>c#>P+6PujcA
z=$tF-CMI@Df7SmUP+Gfih9}n9xum4zg1O<r8@Hrlo9FzWeX{0b)0G(#mxP4_HAFOw
zj5gW5j{6z&XZa7Gx_@(CNSjZY-~I8UicOWvpTEDCsH-ekyt+H{<fJRI_Vcpl*Dh<?
zAFKGujmyFGq=CVLb2|z_fw*(AvfH(5k@t;E9o@slle4pX)_&gip{6QGNOR)EB`&TL
ze>^#<E&n2L;lew&xA*V(@L>(Vn{f2)HBA@poaE$APd_tv&IX-ew%ezs8gANjs=a)L
z99tDz$=Zuk*O~4rdihUPOfJsjvAopds6$ixYwQ-4zr7bRBVtdzQgU{Njr1y>V-Fs1
zME$Fr$3KfV-Ti28Op<EdnZvDYtLmK}^**X}QHU>WSD1C2=V9|*_6wdrTq`y2?@izK
z-1EGL`hz5f?mnGI4lfvQ)n4dh{VRT9O^|WP=Stax(u#?5d_pob47cYA$_p;k`4ac9
zrG4^`ABHbpXzb_s_x%3u(pD~s$f%@eFFXvZt9^2Er^c6={>hIIkCzv=w)T1R=95Xk
zl5+Ev9Tq}zHU~}wMSbRYtHQc~3v{~F*6i?-lCLMeWHx2r-Zrami4fbeWfC)HCB1v%
z^6`6*ufK=F!-t30Y-arU{k?GQXSIjFzY7=tHrrVKPUC!om38vdS6#VJPen}CZr?ds
z_?oCz!n-F+rhT6x9oH9k=B?@U$k_CaKmVkO$;F*G@m2X{*k<WwDV{^Oum1i!`9@fn
zon}qG{<n5FqYpQ@&u#yjx;8dFCc}ff?#Qf7tLlxJ8d4Tnp3?FA%swx(j_2<C-ji$Z
zFMP+c!b;@Jrthlnj$M}4vD(wI^!T)-?6lJg^Br}hckozm-XkjYYJ!ZU=a;XqkF>T6
zSAW+FyuMCQRBT%41JTXfkMBxy)tNKbu(;&N%EHI>=YLsSB_(A?KY6$E^2N)ix9i_<
zTG1uapmk-DD|b`>+$HY)akKgsnev=DvteC?;Oj2Y`#b)+dT|wge<vs}=l7*o+NG_f
z;O`m9M@mW^J1d1_Yio5*O*wezrsVBYQ#Y;+(R}@;DfH(jDcjY*CT(mq+?(}%QTW@q
zJ5^=fuI^$NQ{%+DB*hkI_pbZ0?(*-y(>r2kIqxri(XwX2uVtJedJhjyOjG-l8P}V|
zvxM>S(((mdsh^sR|D04@_Fzt2^TFp<3FTScpNjsvcOSg*Y;W<M{(a|X1!qUpr`cYY
zi(Tx#Rxamf4tMG4tD%RjPt4r$q2STGd!coT+}w|UPSrkgZ?E^Az12&O9Z87XrX!}O
z7qMeUz@5|GU3YgSK77;D+TA_pq0pj+NlXE)Jv}`daeG*HeOi*c?WMGI^5bW1y|bnD
z&d%Py$#>#R&pUT_ANd!o;MUq!RD9d)>C)vN3WAc7HWU^Ii?!+3-??j8UUuz<zUK8u
z>wMmu%zbZF<6aP9@cP`E#ShoCh3G_1to!=w;@-4!uc#?CpU+wCdhk(kN9pk&fAW8<
z`_VWnb=8LLA1$BFnzmf;@XFKT62S#}GqZQ|T-tdcsA*=`O>XX8^H(;WUYW4shU~9+
zhSNpw@7NofPHgaITw}9w67xd#jHfrd1a;jmTwASsw5Mz3%h)|PyQhc<$=N78yQZtO
zKJICy2ggK3MVtLatVg@WBjeYs(GELu^t$=$^S3@7^@6OpU~TJLr#J2Csl>>4XZN=R
zFIv>W!};*$Qg55xH8Vf_{oTpOt^Dz%aF34e#<d}yKZAD~ZIhD|`Tpt9nv%?|Dc3Jw
zJsp+#<hh*v=AU=cK*QvV&3l%u%Z}Z3?S<FzRkE77U)yYcsRd-Kg!~m*?OlH{_iB#Z
zRK1gp$8P^zdSgyK*Fk+lw{u6Hgt5JhNs(-y*;lxWaqanA56iysS;f^o_%A-gdSB`N
zBUfCu#os#Dwpsc{X{xxqMV-U>Teha(9NfK1OwQ}aKl?dV+oi2Vpz^KML`6jvySko<
zQ$w%q-Bu<iH|6~WMr(h6o!FSJJE>8MT~?Y5t_u@$lAD|R`T6YD>)oC<ahltmz11#p
zd%aRTIQ;cv9^9H`>Jq!VZQew|ZBw<AKi_|}p(s^nPU!Wzqel+3+$*iRyxT87X;Ko$
z4v7Q1j9-IB$FI&^eR*e9`mQT4oFs1>t$&vhz>`(Oc(pA^E5~;4_1e?Q*3nJUIca@Q
zWnR6iag}X5DS1%l#1mHWh*OD2O?-k%GfS_@Z13h@aID>+LPBEJ{=)r7uDF!N+&lQo
z`1Q@wRPn2GR$bhh7GC%6pRu3WtDXL)KYxA>=h`#f-t+vt#Mpg%KK*}rYU)QR6OL$p
z{xvbNQ*Gb12ry|fxC$;v&*&&^<%$Sj;qbFh_W#`l0Rq*}`OfRbKKglewT)%<v<XwS
zJGppWuODc56uK(m^~1*4r>AE8|GebW>E+^|yQi)c{rl?c;`qIFN0uMi{Q8uh*}S_a
zp5#vcsPWcu`>eYeaXWvm{?7C2Rdcm|!E3*jx2<0kW*GVl9kzI}yW{53^iPd__N70W
zq+>qorYBBzQF;EOJGg7-4E0x+tSlP44BtKYDaiAVl`U=k+s`KdG#kU2Zr0QpS37+R
zxVlm+c2#*|S^rIosQrI=65~>qEe93Nh2`&szMs$K*FRsRZeKs|>w+o1OT8-iBpeF$
z^>gmrExyX+$`QB))WOq}ox8^S)PG%`_<PwuY*bpFPuKta;)>=WvpkiD51k*qyL)(x
zOXnK)fUfGw#PFqD+oozIW=!lY(|@0kmosncBafmgBWu0436F2~p1EPl>}=~CRk3Bk
z+VJQ<d;S<08ZgS*7Uc4;d#fo~JzMVivrm5>3iVx&JU;)aSkn67<}9n`j|;5Xo~*Gf
zOkAQcc{WQ?+{OvgZx-B1*4`!4d+_Lv#h=b(tqhkxcOoQ3NJi|;H}Bh=yTp!cb-%vi
zc~t*5`7O_{-`oEv;pv3@n?^ywoxAGhzSv;!RD4ps-u+{DcC~iSjSb@#y?tux%1;;F
zZ&Xzz#4c>QGh4mogsCRO=7-06r9oGm7d}3gY1I|b{Qq9|kN?r%Q<f~#(%<>FSorVT
zxz?6{FZ&<4v&(hkB-N?u$#?EdspUOA?dY<gr7?dOnHd_Ke5F5Q<%uV6_HJg0<9*V8
zK>kDgqyGHV_*YX`yC-iyc10&xIQDeWg(u=~;%fYNOG{_&thAfH_I$yzDvjN`c1yYb
zu2^T?5)^X!{Qgx;iqkmGZSMFi`T3%^_rhCGeWLCc9^3Or{lRs9pMSYWg}$luEXa18
zv!k}@!0N^s(z73jAMJl{RR^+WhUDJ5G=tr7bsIbOl<BU{kNa|VHYkf%|2A8u>YeoX
zU0?1}uN@}&eqSFR-uU@T$hJU1r;ZxXnh2Y^KQrFm-fmp~ug1vOcqxO(3rWeqMOmR<
zA!~n~dM%lm=@P&H+-C3T9lPr0o|qtzmwVqY#e-v|p<zV$iiWAHS8v*%xU=Zg><_C$
z4&M3rcRF8bY01jaWnx=TT}f)X&+^V@|KW3|tu3oQYZNy>oAl{<?Pfg&2L4l?E{-8e
ztoOb4fo2|szpGh<ziLigYImh$r)Tf$?8;vilFv`+B)TqLI^)HS2kWj+KDEoXaKW}!
z|7Mx!&1;WIl~v62u2>@8^jntMD$aOm&rODsJJpVFtr%R?T#B9?3M-4f>H1)*!=lNH
zKtsa!*4?YQ_og^&$CVQwHwG_SR8jWRXriK`OM9!JyrAQoxz;YNZB2cA+oo!#f8C;U
zeHm}*v7UqH4l^@vz9T-}iDP1L5W~L1mzVqREPBdiW@ctn|1aipVT;&hW0NE6yhPuu
z3aQMEzO*_0)MlIVf9v;F_h)@NcbVbe1P3NX&WW$Nni>^Y5(T%qPS|y8;f`Cu(K&0a
zcQ0RD6m_fc&B_v)*C#T!?n>Xr_4Z=b>$2SKR-qZ&zplwWziyG9(Y;qzVYw3+J5Q)K
z#UusjHMZRTCzv{2u=MuH+2OzK<`-Moa{hQ~IQ{za_p`tMy}D@g!h@wkUV(x+p`jDB
zr(Woj=P#|WxFRTcp-1}pE$%5ZIDB1>tk70=VRuiy`S|pPH-*<f1&K@RFIuvQrTTxh
z{xnhD=BSl!Q9e>eNyZZde_Jf``^)>R<XZB#)_UjM=XoJ*xvm#m-Uc`{A6b|_@xkow
z0vjfMn>*=^WeWsDYpXvj-*-17Bux3&D)VJ=fd^lF=9*&ozv1BWWe<}s&o9{YOU3Ws
zbF-T0&$?1Myfb7>B_oA5fA}q4-(TWvwI}uaJsmy^nHO1EPP=dNWLH{Ry?T8yapQvB
zD>-GwxT|j6TF~8F`j*#B%Fs@mo3YB4Nmyt>Z_ksP+g!dlBrxu2fAS<H=iVMk(AkpP
z^6qMt$y9l)baGlS%TjovaeCjMV;2PSu3g`)S5sRpsoTvuE%|uD>QzqPw`PC%_+38E
zPWwWJ%Yut9qOA0_xNe>B(AW~C;;N#ksl=(Bw%*}?g8jbjHT{>v{T}<gm3(8fO_+BZ
z+mW_oN|iB2YVLb`diHtfn3^8EwOwBH)?E#=KiX|i><lb|1XusD<mr0;pg*8cZjJnb
z&b%w%<=t}6r>~eOf3)<z*^!v9ho(G>u+jg`D<#@#q4oOMwON}D{wnfMy{@(J<5h*b
z6Z$eQUjFbXSzpQ2N>r;g>&Tsd_u@)o_r8i+c`V6s_f4MY(5nR(H*eqOwDM|_Pt2Ux
zJs&?lPMl$q`J?iZB##YebBA1oPJ>I*$4^cTas3Q?>#pSUfBU*{^G3nByu9m9-v|j?
z^zOpKhpAuQtX&(BVRFIEjc@+aHC(){PKyuTXJLQ5az(tu<ca+53%I7|n6AiJb>QZ%
z%{NN3#8=H;Ex3x;wdjb?8B6(&Cl}Os*y0cUyb%7e^oJ44mn?y+vl}?po3#8s>$u@Q
zkA}iMRTs7k?6W`HtSkM`F2(M5V3CG<_pPo6(heb$**v#NL`2CupZv=BXWh-7SI@o+
zEaG&`D$!adz3lPMmFE=|P2`ey?Ttyjo#a@4w0y^f$hNrIxjWvJM(J#bUc2roN51H;
zh8YqrscE~y4)6GCp>47_Uaqa<MdCrG7ioL<?tSt0t?a(L7cVv*Jm|>7_@dC_D7PEG
z>d_koEWNz$7q)D%4r7peQGDoL32$s~?~A-Fm+)las`b%{`56wMcNV|M%5e&R9Qx%}
z&IE0dfDDrpJe&vjY%H9>ZqsB|Z66ig9&q{Lk@~AA0<JG^Ub|hsv(E3&nH4VSTO>sv
zs?|tu5xr~Vko*0xM70Lf?_`6pc})&SReorzA3Sf)7dPSV=l6ytCM@ln-|u_Rm_DC%
zuI>HD%PzM(+gF@1d3NF9^_=EcV*@PO7wlfxu;?bg?N>XE{YwtceBIzA+2Ikdnk4e~
z!uOxbU(>h_u`N4v{E@@=nQ1p>+q=c4v!AiG4fwJ8p}Zhp=@E+`t*wp=FFHtyvHg9b
z8Q|`6;QzIS75P(Nt&?Ow@ZD(V^#wN=Jtjpk+<o(Q`~73bdZpd(EDz8q{I-S3{`c+W
zu3oN_RKghp3lGeXzr1Vj@vo*$`hOO-+kbh%u;Krgzish*zHa^gUv%lxt-L$;pK9L!
ztNop&bp7k>lH~lq*ZCeO$?V`benNi2PsWG!adR2B+;04KOMXVHhefdbX%TBCPaf_C
z>|efG7H+-9b9csr-~T`K2bAv=+E@4Q$7+tmu=P9ARvtazV1MkTI)~ByTbEkS^_98!
zdx)geJ^fzaa`zsq^PhNU@fZJ|FIc{t+jRP=i6*Ld-)?5S{`z>yH<e|}?DbC6Fj&<8
z;`f*}i%(wudwlr0TbEdtUuN{qHBAy$+gWSJ5E4Ge{lyIr$9eG#D@?;37Rxq2Fi4!n
zmy@%DiJ_xo*Y~Ky_Q&2{=Vw^5<Xl6{yMJfvUT<B!p}gEle)fZJHyJME<sSXIExT!N
z-LBnMAcuEqUS^pYpS`Z(?5(a2jl;3qFFQLsH~q<5v^$Y;Py1~1{6*WgiShFCzIgfa
zU@N!yf~#4A#nZQDFg`eIe%~c7?%s#D!s>pHem)mhP*IUssv6Hd>GSmUdwO>4sQ6QL
zl*{qi{?GpV5BEx&Z``=RVZu-O`Y(chGWLD`W$(pO>fEZNPMtozvF>b^jcNY8+s|kF
zsQvkS{=eUb=i8SqWfkTzY&y%{Fkyj1P2?Ww#KgqB`F}sU%Rl_O=jjY9Ro4Ie{%dbP
z&)%T^{LI1i({zQO{A6vIbF};8jULI0k4vYs%-mmgHkzTK^!5LXZ#U=fuVZ-dy7nkX
z!DBD8?Qd`F<5io?`Tx(u{X1&S7;1h#6~D1Ny+2|7eEWHp&GGv_ZAy5*an8~1jrsSd
zS7<&L|9;1Bbxken&%Z8<6B+lgPd?eQ{a#V-jKhZxO_)BteajY;oEsY+uB&%j8|M7C
ze%*6XnK!#SR-ZY|E%kqQ{kj+WAM+9wr+6(*_+0<@*J}wG8IhcSla6+8`0$gp>Fo5A
zG4uUDe-?daSe0@rMMhUwRA+xyjfj@EHtTHu9dWNOK3=Ra{q$YC+u<*7t$v|9o%>t)
zjosz^Ow7y+#WMa)(|zx}G>CIr{nz|@Zic2a@5BDS*D}bOI$vS`<EM9GzI^+}_3ejF
z#ka_m)HE)$`l>1^FE1~a+3(-Jt%}zawQJhf-&w~YcA$EOVKUpPQ>Tvf6~-qY@7w#I
z|1WD(bF1Z=ve|yioAai;zH6&9#Y>fk?cue%Q%^rNkm?0R%#Ixvj?cMuwY+BZ+usqB
z(>t^9{%t2GCziSTTMUzraahGKzUZL*VCMCG`}TG8$vxe?$i+VKyIpC2M@L6TUC|Eq
zfCOQ6KbOKn!#{tI?rxiPCHKw_!MAVUR(!eWezZ@?Gcqz#Lr+hv#^1EpZ~5hgJ9bDg
z?2r{Y`RVEDiF4=ndQNV!>}-8;{6o~%hldw#t@M7dyyXAQdKVWLmoE=q6k2S|`>ZF&
zq^6{#G)YR#K}ktTsWXvL1;mxW;PP*Z(6OlhXT!$EcBD@!bM4x-N$wLwW}j_av`Fd7
zl`9>xuA6@S{++n_=8--{Prv2Dp`oD$v(F~ED@rx8USPg;`?jF0Y%iy<TEf3SKRI}L
zk7lpmt5&AtX;txI!GhIg7d*7X*SQ1)2ox0+2}nzKx3sWW%=O!t?0IgQZnQ!9yO@p1
z9_Pa2Yg->YNJvRZQBYQ9c3Uh6+9r2nV+X?qhN>1HwZpfzW?#H`v2oWfE6@c%@--hA
z&&{*dE;Bg^+BeO^#{6IK%Ytjy!uEW>R~@l6OH_uBT}xX#(QNj_`SbP5Oio(V{4h{b
zQreJolxyQ+k01{Z4n7%+hS%5EFW$LRa_7#SAU*v|7nwo+0bSRWa#Bb`WL<Zz{~QZJ
zPft(KfsQVIYO+;(<?h#hm*tbOP$&~QsiC6-a#|a&Gy{X%V!_VN&L5Au^+D=3r=4|j
zb!9cny`@qn;yKH%7IXwV!;Uf*ornz#U%!4enCYXWuAIau(t0(^wX)K3(&WiU`;;V&
zX7X6g<;&U{^+sb-U}$LR@yD{l!p+~ll}!}#1RbJUVkH}*HT6ay$AOEB-5<Vxf4+a=
z1?I+V#@&I@(bC`E-ZrnfonWA#t(|@3{Fm?FAGeCfIaF0yJv%@D{mTyf%HQALyB8OK
z{_xhdTkNB}{lqO>w;sG*{Y1@e_0>ZU3p%EBc-WYlnpQmSHQ$hSRw`p_)W*jG8yR*@
zKAUzpeSWQ3P4%@kk;+^T9z0MeDlSgk7!eQ_#x}FZI^piy4-XHoSg}H4-`;|UPGSxd
zUzF^!wtJnj{r1DhkClUzlnS?O*^=<?&dw9(&K)~7Rr_e4GfM;Og|&|!KMo8FGkf)2
zhL2rLH>%~=uPPbqG9E`q$9cT!g15Kli(50@6_S<hy>#i4;P*%!F}XH%&z&_tjh>yE
z+5GeK^Ti7mFvP{hCAljx9XQWW)p9oNu&}=k<L<kCmo5cOv!B%R^z`(_>(}#Fe|y8o
zP*PIz;7}{~4BP5$Cr)<QJif9r_{5152Uf4&*LCQS(=_|41sfQu96UWa{pMJJQkl<u
zJ6TOlO%G2`$Ec`TH!i9yUbv9)=FOWY&YySp_vhcVdGp4Smq8no|1Od2bxTQ0OZxce
zXh&C<Q$~iy6ff0#wclemF7`Zja<V!ougY4N9mp|Lwzigjzvpw`jg2ag|9-#kUS4iq
z_V$+Pp1b~@o(ErDU469A?TGV%c@t*N>|E^Lf3I+VjGnk+uL&zFtD?Ss{*l^0ISW4Y
z$yhcmTBIanS;X@3<Hv|yC7SjO?;Q&Z3(NPsYi@3K^-{LYzP?WOYrV<gLx)^EoJ}TO
zU&SlWxAtr_ll@YsH#(r=L1lqlyYOqX_m314K*hpJq+;Py$GUZT5o^OXCJP7(Mlf`q
zaOUFXo;YikRvC|y5)-$AprGKyCmR@q1O){>dAJn>JJX(?nra}`yQAdgq#J=99V)Hj
zO=?PkPo6(detvGQMac_+M~@#L?Q?cf(Y(X#;Uc%a?r+tb8ylHHhlY15y0|DkkaJM_
zw4$krNkl|s!Imvkp7wWmsDPCwZ;aTGd0Fko+p>`G@NU`m4v$Sc*e7(@xGlbTAjK&0
z_O{#;Cr>&$I50drJ6pX>M@i`<$RGU|UzTuia)P$3By5e^Sn$wE#->8RIQ^W6wUpq*
zB_9L~1Ur*nUt3%8Y-ak0FPHrv-`QE5bX-wslE^zo6{Y?YCr=)n>~CjT6RkG+;bnjO
zqbq}#KX`lAS5R=Gdf{qs7rBMkUoX7=+WpS+$Bz#m-VgEsBoJ|zt)L(tFxii64RP(k
xZ)CvHzTx)V^U@4vbpa|_5+GN7n)9FWv+`QK{LTNCF)%PNc)I$ztaD0e0sw0bnXLc-

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_nd.svg b/doc/sf_and_dist/graphs/jacobi_nd.svg
new file mode 100644
index 000000000..6c0703388
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_nd.svg
@@ -0,0 +1,77 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="85.2" y="59" width="366.8" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="84.2" y="58" width="368.8" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="265" y1="58" x2="265" y2="341"/><line x1="84.2" y1="58" x2="84.2" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="84.2" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M82.2,328.4 L84.2,328.4 M82.2,315.9 L84.2,315.9 M82.2,303.3 L84.2,303.3 M82.2,278.2 L84.2,278.2 M82.2,265.7 L84.2,265.7 M82.2,253.1 L84.2,253.1 M82.2,228 L84.2,228 M82.2,215.4 L84.2,215.4 M82.2,202.9 L84.2,202.9 M82.2,177.8 L84.2,177.8 M82.2,165.2 L84.2,165.2 M82.2,152.7 L84.2,152.7 M82.2,127.6 L84.2,127.6 M82.2,115 L84.2,115 M82.2,102.4 L84.2,102.4 M82.2,77.33 L84.2,77.33 M82.2,64.77 L84.2,64.77 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M287.6,341 L287.6,343 M310.2,341 L310.2,343 M332.8,341 L332.8,343 M377.9,341 L377.9,343 M400.5,341 L400.5,343 M423.1,341 L423.1,343 M242.4,341 L242.4,343 M219.8,341 L219.8,343 M197.2,341 L197.2,343 M152,341 L152,343 M129.4,341 L129.4,343 M106.8,341 L106.8,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M79.2,341 L84.2,341 M79.2,290.8 L84.2,290.8 M79.2,240.6 L84.2,240.6 M79.2,190.3 L84.2,190.3 M79.2,140.1 L84.2,140.1 M79.2,89.89 L84.2,89.89 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M265,341 L265,346 M355.3,341 L355.3,346 M445.7,341 L445.7,346 M265,341 L265,346 M174.6,341 L174.6,346 M84.2,341 L84.2,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="265" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="355.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="445.7" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="265" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="174.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-1</text>
+<text x="84.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-2</text></g>
+<g id="yTicksValues">
+<text x="73.2" y="343.4" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="73.2" y="293.2" text-anchor="end" font-size="12" font-family="Verdana">1.5</text>
+<text x="73.2" y="243" text-anchor="end" font-size="12" font-family="Verdana">2</text>
+<text x="73.2" y="192.7" text-anchor="end" font-size="12" font-family="Verdana">2.5</text>
+<text x="73.2" y="142.5" text-anchor="end" font-size="12" font-family="Verdana">3</text>
+<text x="73.2" y="92.29" text-anchor="end" font-size="12" font-family="Verdana">3.5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nd(k, phi)</text></g>
+<g id="xLabel">
+<text x="268.6" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,341 L86.01,341 L87.82,341 L89.62,341 L91.43,341 L93.24,341 L95.05,341 L96.85,341 L98.66,341 L100.5,341 L102.3,341 L104.1,341 L105.9,341 L107.7,341 L109.5,341 L111.3,341 L113.1,341 L114.9,341 L116.7,341 L118.5,341 L120.4,341 L122.2,341 L124,341 L125.8,341 L127.6,341 L129.4,341 L131.2,341 L133,341 L134.8,341 L136.6,341 L138.4,341 L140.2,341 L142,341 L143.9,341 L145.7,341 L147.5,341 L149.3,341 L151.1,341 L152.9,341 L154.7,341 L156.5,341 L158.3,341 L160.1,341 L161.9,341 L163.7,341 L165.5,341 L167.4,341 L169.2,341 L171,341 L172.8,341 L174.6,341 L176.4,341 L178.2,341 L180,341 L181.8,341 L183.6,341 L185.4,341 L187.2,341 L189,341 L190.9,341 L192.7,341 L194.5,341 L196.3,341 L198.1,341 L199.9,341 L201.7,341 L203.5,341 L205.3,341 L207.1,341 L208.9,341 L210.7,341 L212.5,341 L214.4,341 L216.2,341 L218,341 L219.8,341 L221.6,341 L223.4,341 L225.2,341 L227,341 L228.8,341 L230.6,341 L232.4,341 L234.2,341 L236,341 L237.9,341 L239.7,341 L241.5,341 L243.3,341 L245.1,341 L246.9,341 L248.7,341 L250.5,341 L252.3,341 L254.1,341 L255.9,341 L257.7,341 L259.5,341 L261.3,341 L263.2,341 L265,341 L266.8,341 L268.6,341 L270.4,341 L272.2,341 L274,341 L275.8,341 L277.6,341 L279.4,341 L281.2,341 L283,341 L284.8,341 L286.7,341 L288.5,341 L290.3,341 L292.1,341 L293.9,341 L295.7,341 L297.5,341 L299.3,341 L301.1,341 L302.9,341 L304.7,341 L306.5,341 L308.3,341 L310.2,341 L312,341 L313.8,341 L315.6,341 L317.4,341 L319.2,341 L321,341 L322.8,341 L324.6,341 L326.4,341 L328.2,341 L330,341 L331.8,341 L333.7,341 L335.5,341 L337.3,341 L339.1,341 L340.9,341 L342.7,341 L344.5,341 L346.3,341 L348.1,341 L349.9,341 L351.7,341 L353.5,341 L355.3,341 L357.2,341 L359,341 L360.8,341 L362.6,341 L364.4,341 L366.2,341 L368,341 L369.8,341 L371.6,341 L373.4,341 L375.2,341 L377,341 L378.8,341 L380.7,341 L382.5,341 L384.3,341 L386.1,341 L387.9,341 L389.7,341 L391.5,341 L393.3,341 L395.1,341 L396.9,341 L398.7,341 L400.5,341 L402.3,341 L404.2,341 L406,341 L407.8,341 L409.6,341 L411.4,341 L413.2,341 L415,341 L416.8,341 L418.6,341 L420.4,341 L422.2,341 L424,341 L425.8,341 L427.7,341 L429.5,341 L431.3,341 L433.1,341 L434.9,341 L436.7,341 L438.5,341 L440.3,341 L442.1,341 L443.9,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M84.2,326.8 L86.01,326.7 L87.82,326.5 L89.62,326.4 L91.43,326.2 L93.24,326.1 L95.05,326 L96.85,325.9 L98.66,325.8 L100.5,325.7 L102.3,325.6 L104.1,325.6 L105.9,325.5 L107.7,325.5 L109.5,325.5 L111.3,325.5 L113.1,325.5 L114.9,325.5 L116.7,325.5 L118.5,325.5 L120.4,325.6 L122.2,325.6 L124,325.7 L125.8,325.8 L127.6,325.9 L129.4,326 L131.2,326.1 L133,326.2 L134.8,326.3 L136.6,326.5 L138.4,326.6 L140.2,326.8 L142,326.9 L143.9,327.1 L145.7,327.3 L147.5,327.5 L149.3,327.7 L151.1,327.9 L152.9,328.1 L154.7,328.4 L156.5,328.6 L158.3,328.9 L160.1,329.1 L161.9,329.4 L163.7,329.6 L165.5,329.9 L167.4,330.1 L169.2,330.4 L171,330.7 L172.8,331 L174.6,331.2 L176.4,331.5 L178.2,331.8 L180,332.1 L181.8,332.4 L183.6,332.7 L185.4,333 L187.2,333.3 L189,333.6 L190.9,333.8 L192.7,334.1 L194.5,334.4 L196.3,334.7 L198.1,335 L199.9,335.3 L201.7,335.5 L203.5,335.8 L205.3,336.1 L207.1,336.3 L208.9,336.6 L210.7,336.9 L212.5,337.1 L214.4,337.3 L216.2,337.6 L218,337.8 L219.8,338 L221.6,338.3 L223.4,338.5 L225.2,338.7 L227,338.9 L228.8,339.1 L230.6,339.2 L232.4,339.4 L234.2,339.6 L236,339.7 L237.9,339.9 L239.7,340 L241.5,340.2 L243.3,340.3 L245.1,340.4 L246.9,340.5 L248.7,340.6 L250.5,340.7 L252.3,340.8 L254.1,340.8 L255.9,340.9 L257.7,340.9 L259.5,341 L261.3,341 L263.2,341 L265,341 L266.8,341 L268.6,341 L270.4,341 L272.2,340.9 L274,340.9 L275.8,340.8 L277.6,340.8 L279.4,340.7 L281.2,340.6 L283,340.5 L284.8,340.4 L286.7,340.3 L288.5,340.2 L290.3,340 L292.1,339.9 L293.9,339.7 L295.7,339.6 L297.5,339.4 L299.3,339.2 L301.1,339.1 L302.9,338.9 L304.7,338.7 L306.5,338.5 L308.3,338.3 L310.2,338 L312,337.8 L313.8,337.6 L315.6,337.3 L317.4,337.1 L319.2,336.9 L321,336.6 L322.8,336.3 L324.6,336.1 L326.4,335.8 L328.2,335.5 L330,335.3 L331.8,335 L333.7,334.7 L335.5,334.4 L337.3,334.1 L339.1,333.8 L340.9,333.6 L342.7,333.3 L344.5,333 L346.3,332.7 L348.1,332.4 L349.9,332.1 L351.7,331.8 L353.5,331.5 L355.3,331.2 L357.2,331 L359,330.7 L360.8,330.4 L362.6,330.1 L364.4,329.9 L366.2,329.6 L368,329.4 L369.8,329.1 L371.6,328.9 L373.4,328.6 L375.2,328.4 L377,328.1 L378.8,327.9 L380.7,327.7 L382.5,327.5 L384.3,327.3 L386.1,327.1 L387.9,326.9 L389.7,326.8 L391.5,326.6 L393.3,326.5 L395.1,326.3 L396.9,326.2 L398.7,326.1 L400.5,326 L402.3,325.9 L404.2,325.8 L406,325.7 L407.8,325.6 L409.6,325.6 L411.4,325.5 L413.2,325.5 L415,325.5 L416.8,325.5 L418.6,325.5 L420.4,325.5 L422.2,325.5 L424,325.5 L425.8,325.6 L427.7,325.6 L429.5,325.7 L431.3,325.8 L433.1,325.9 L434.9,326 L436.7,326.1 L438.5,326.2 L440.3,326.4 L442.1,326.5 L443.9,326.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M84.2,289.9 L86.01,289.8 L87.82,289.7 L89.62,289.6 L91.43,289.6 L93.24,289.6 L95.05,289.6 L96.85,289.7 L98.66,289.8 L100.5,289.9 L102.3,290.1 L104.1,290.3 L105.9,290.6 L107.7,290.8 L109.5,291.1 L111.3,291.5 L113.1,291.8 L114.9,292.2 L116.7,292.6 L118.5,293.1 L120.4,293.6 L122.2,294.1 L124,294.6 L125.8,295.2 L127.6,295.8 L129.4,296.4 L131.2,297 L133,297.6 L134.8,298.3 L136.6,299 L138.4,299.7 L140.2,300.4 L142,301.2 L143.9,301.9 L145.7,302.7 L147.5,303.5 L149.3,304.3 L151.1,305.1 L152.9,305.9 L154.7,306.7 L156.5,307.6 L158.3,308.4 L160.1,309.3 L161.9,310.1 L163.7,311 L165.5,311.8 L167.4,312.7 L169.2,313.5 L171,314.4 L172.8,315.2 L174.6,316.1 L176.4,316.9 L178.2,317.8 L180,318.6 L181.8,319.4 L183.6,320.2 L185.4,321 L187.2,321.9 L189,322.6 L190.9,323.4 L192.7,324.2 L194.5,325 L196.3,325.7 L198.1,326.5 L199.9,327.2 L201.7,327.9 L203.5,328.6 L205.3,329.3 L207.1,329.9 L208.9,330.6 L210.7,331.2 L212.5,331.8 L214.4,332.4 L216.2,333 L218,333.6 L219.8,334.1 L221.6,334.6 L223.4,335.2 L225.2,335.6 L227,336.1 L228.8,336.6 L230.6,337 L232.4,337.4 L234.2,337.8 L236,338.1 L237.9,338.5 L239.7,338.8 L241.5,339.1 L243.3,339.4 L245.1,339.6 L246.9,339.9 L248.7,340.1 L250.5,340.3 L252.3,340.4 L254.1,340.6 L255.9,340.7 L257.7,340.8 L259.5,340.9 L261.3,341 L263.2,341 L265,341 L266.8,341 L268.6,341 L270.4,340.9 L272.2,340.8 L274,340.7 L275.8,340.6 L277.6,340.4 L279.4,340.3 L281.2,340.1 L283,339.9 L284.8,339.6 L286.7,339.4 L288.5,339.1 L290.3,338.8 L292.1,338.5 L293.9,338.1 L295.7,337.8 L297.5,337.4 L299.3,337 L301.1,336.6 L302.9,336.1 L304.7,335.6 L306.5,335.2 L308.3,334.6 L310.2,334.1 L312,333.6 L313.8,333 L315.6,332.4 L317.4,331.8 L319.2,331.2 L321,330.6 L322.8,329.9 L324.6,329.3 L326.4,328.6 L328.2,327.9 L330,327.2 L331.8,326.5 L333.7,325.7 L335.5,325 L337.3,324.2 L339.1,323.4 L340.9,322.6 L342.7,321.9 L344.5,321 L346.3,320.2 L348.1,319.4 L349.9,318.6 L351.7,317.8 L353.5,316.9 L355.3,316.1 L357.2,315.2 L359,314.4 L360.8,313.5 L362.6,312.7 L364.4,311.8 L366.2,311 L368,310.1 L369.8,309.3 L371.6,308.4 L373.4,307.6 L375.2,306.7 L377,305.9 L378.8,305.1 L380.7,304.3 L382.5,303.5 L384.3,302.7 L386.1,301.9 L387.9,301.2 L389.7,300.4 L391.5,299.7 L393.3,299 L395.1,298.3 L396.9,297.6 L398.7,297 L400.5,296.4 L402.3,295.8 L404.2,295.2 L406,294.6 L407.8,294.1 L409.6,293.6 L411.4,293.1 L413.2,292.6 L415,292.2 L416.8,291.8 L418.6,291.5 L420.4,291.1 L422.2,290.8 L424,290.6 L425.8,290.3 L427.7,290.1 L429.5,289.9 L431.3,289.8 L433.1,289.7 L434.9,289.6 L436.7,289.6 L438.5,289.6 L440.3,289.6 L442.1,289.7 L443.9,289.8 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M84.2,164 L86.01,166.6 L87.82,169.3 L89.62,172 L91.43,174.7 L93.24,177.5 L95.05,180.3 L96.85,183.1 L98.66,186 L100.5,188.8 L102.3,191.7 L104.1,194.6 L105.9,197.5 L107.7,200.4 L109.5,203.3 L111.3,206.2 L113.1,209.1 L114.9,212 L116.7,214.9 L118.5,217.8 L120.4,220.6 L122.2,223.5 L124,226.3 L125.8,229.2 L127.6,232 L129.4,234.7 L131.2,237.5 L133,240.2 L134.8,242.9 L136.6,245.6 L138.4,248.3 L140.2,250.9 L142,253.5 L143.9,256 L145.7,258.6 L147.5,261.1 L149.3,263.5 L151.1,266 L152.9,268.4 L154.7,270.7 L156.5,273 L158.3,275.3 L160.1,277.6 L161.9,279.8 L163.7,282 L165.5,284.1 L167.4,286.2 L169.2,288.2 L171,290.2 L172.8,292.2 L174.6,294.2 L176.4,296.1 L178.2,297.9 L180,299.7 L181.8,301.5 L183.6,303.2 L185.4,304.9 L187.2,306.6 L189,308.2 L190.9,309.8 L192.7,311.3 L194.5,312.8 L196.3,314.3 L198.1,315.7 L199.9,317 L201.7,318.4 L203.5,319.7 L205.3,320.9 L207.1,322.1 L208.9,323.3 L210.7,324.4 L212.5,325.5 L214.4,326.6 L216.2,327.6 L218,328.6 L219.8,329.6 L221.6,330.5 L223.4,331.3 L225.2,332.2 L227,332.9 L228.8,333.7 L230.6,334.4 L232.4,335.1 L234.2,335.7 L236,336.3 L237.9,336.9 L239.7,337.4 L241.5,337.9 L243.3,338.4 L245.1,338.8 L246.9,339.2 L248.7,339.5 L250.5,339.8 L252.3,340.1 L254.1,340.3 L255.9,340.5 L257.7,340.7 L259.5,340.8 L261.3,340.9 L263.2,341 L265,341 L266.8,341 L268.6,340.9 L270.4,340.8 L272.2,340.7 L274,340.5 L275.8,340.3 L277.6,340.1 L279.4,339.8 L281.2,339.5 L283,339.2 L284.8,338.8 L286.7,338.4 L288.5,337.9 L290.3,337.4 L292.1,336.9 L293.9,336.3 L295.7,335.7 L297.5,335.1 L299.3,334.4 L301.1,333.7 L302.9,332.9 L304.7,332.2 L306.5,331.3 L308.3,330.5 L310.2,329.6 L312,328.6 L313.8,327.6 L315.6,326.6 L317.4,325.5 L319.2,324.4 L321,323.3 L322.8,322.1 L324.6,320.9 L326.4,319.7 L328.2,318.4 L330,317 L331.8,315.7 L333.7,314.3 L335.5,312.8 L337.3,311.3 L339.1,309.8 L340.9,308.2 L342.7,306.6 L344.5,304.9 L346.3,303.2 L348.1,301.5 L349.9,299.7 L351.7,297.9 L353.5,296.1 L355.3,294.2 L357.2,292.2 L359,290.2 L360.8,288.2 L362.6,286.2 L364.4,284.1 L366.2,282 L368,279.8 L369.8,277.6 L371.6,275.3 L373.4,273 L375.2,270.7 L377,268.4 L378.8,266 L380.7,263.5 L382.5,261.1 L384.3,258.6 L386.1,256 L387.9,253.5 L389.7,250.9 L391.5,248.3 L393.3,245.6 L395.1,242.9 L396.9,240.2 L398.7,237.5 L400.5,234.7 L402.3,232 L404.2,229.2 L406,226.3 L407.8,223.5 L409.6,220.6 L411.4,217.8 L413.2,214.9 L415,212 L416.8,209.1 L418.6,206.2 L420.4,203.3 L422.2,200.4 L424,197.5 L425.8,194.6 L427.7,191.7 L429.5,188.8 L431.3,186 L433.1,183.1 L434.9,180.3 L436.7,177.5 L438.5,174.7 L440.3,172 L442.1,169.3 L443.9,166.6 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M84.2,63.55 L86.01,70.76 L87.82,77.82 L89.62,84.74 L91.43,91.51 L93.24,98.15 L95.05,104.6 L96.85,111 L98.66,117.2 L100.5,123.3 L102.3,129.3 L104.1,135.2 L105.9,140.9 L107.7,146.5 L109.5,152 L111.3,157.4 L113.1,162.6 L114.9,167.8 L116.7,172.8 L118.5,177.7 L120.4,182.6 L122.2,187.3 L124,191.9 L125.8,196.4 L127.6,200.8 L129.4,205.2 L131.2,209.4 L133,213.5 L134.8,217.6 L136.6,221.5 L138.4,225.4 L140.2,229.2 L142,232.9 L143.9,236.5 L145.7,240 L147.5,243.5 L149.3,246.8 L151.1,250.1 L152.9,253.4 L154.7,256.5 L156.5,259.6 L158.3,262.6 L160.1,265.5 L161.9,268.3 L163.7,271.1 L165.5,273.9 L167.4,276.5 L169.2,279.1 L171,281.6 L172.8,284.1 L174.6,286.4 L176.4,288.8 L178.2,291 L180,293.3 L181.8,295.4 L183.6,297.5 L185.4,299.5 L187.2,301.5 L189,303.4 L190.9,305.3 L192.7,307.1 L194.5,308.9 L196.3,310.6 L198.1,312.2 L199.9,313.8 L201.7,315.4 L203.5,316.9 L205.3,318.3 L207.1,319.7 L208.9,321.1 L210.7,322.4 L212.5,323.6 L214.4,324.8 L216.2,326 L218,327.1 L219.8,328.2 L221.6,329.2 L223.4,330.2 L225.2,331.1 L227,332 L228.8,332.9 L230.6,333.7 L232.4,334.4 L234.2,335.1 L236,335.8 L237.9,336.4 L239.7,337 L241.5,337.6 L243.3,338.1 L245.1,338.6 L246.9,339 L248.7,339.4 L250.5,339.7 L252.3,340 L254.1,340.3 L255.9,340.5 L257.7,340.7 L259.5,340.8 L261.3,340.9 L263.2,341 L265,341 L266.8,341 L268.6,340.9 L270.4,340.8 L272.2,340.7 L274,340.5 L275.8,340.3 L277.6,340 L279.4,339.7 L281.2,339.4 L283,339 L284.8,338.6 L286.7,338.1 L288.5,337.6 L290.3,337 L292.1,336.4 L293.9,335.8 L295.7,335.1 L297.5,334.4 L299.3,333.7 L301.1,332.9 L302.9,332 L304.7,331.1 L306.5,330.2 L308.3,329.2 L310.2,328.2 L312,327.1 L313.8,326 L315.6,324.8 L317.4,323.6 L319.2,322.4 L321,321.1 L322.8,319.7 L324.6,318.3 L326.4,316.9 L328.2,315.4 L330,313.8 L331.8,312.2 L333.7,310.6 L335.5,308.9 L337.3,307.1 L339.1,305.3 L340.9,303.4 L342.7,301.5 L344.5,299.5 L346.3,297.5 L348.1,295.4 L349.9,293.3 L351.7,291 L353.5,288.8 L355.3,286.4 L357.2,284.1 L359,281.6 L360.8,279.1 L362.6,276.5 L364.4,273.9 L366.2,271.1 L368,268.3 L369.8,265.5 L371.6,262.6 L373.4,259.6 L375.2,256.5 L377,253.4 L378.8,250.1 L380.7,246.8 L382.5,243.5 L384.3,240 L386.1,236.5 L387.9,232.9 L389.7,229.2 L391.5,225.4 L393.3,221.5 L395.1,217.6 L396.9,213.5 L398.7,209.4 L400.5,205.2 L402.3,200.8 L404.2,196.4 L406,191.9 L407.8,187.3 L409.6,182.6 L411.4,177.7 L413.2,172.8 L415,167.8 L416.8,162.6 L418.6,157.4 L420.4,152 L422.2,146.5 L424,140.9 L425.8,135.2 L427.7,129.3 L429.5,123.3 L431.3,117.2 L433.1,111 L434.9,104.6 L436.7,98.15 L438.5,91.51 L440.3,84.74 L442.1,77.82 L443.9,70.76 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic nd</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_ns.png b/doc/sf_and_dist/graphs/jacobi_ns.png
new file mode 100644
index 0000000000000000000000000000000000000000..50c846f4aa2001439ee7b3cecc715dc53e8d1b43
GIT binary patch
literal 24443
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO^|Li|ppP86&!|`Sz<HS3A^;T#|baknvJi1zR(j@qD
zwq)(rEqlV!?w+Z;nY452&IHw`r6=>kx^_-jIVC$Q<K3c7uQ!}KH0Qp&g|f0i4zux@
zJ@fjH+mxL9S#z$Ef5P6MHRqoH6?~=}soT`i(b199Cd+VUwxwJVdv)<~Cl?nN7v2>v
zD-Z3~-mm4&@RaXcK?;+Hi;GK&u*x&O29O3RabX7~B_$>4!z>dzIyz1qGhkFvQc~Jv
z=)=$nGLL6)NiSks9HO-`<)qM>n4OpIEDU*h+28)?BvtQ#prA$e%dTdDq-s7KWKZkq
z=~(fQ<MXsNV)6bnc-$eu5xS$`A(NWloQQ`NK|w-M+w*eUI<lUfn``~y%NLi|*VYz3
zJvCM8J2yZ7@wd0PZ_K)?#UpLD#;w+Go=s=^{Mv1|%8X|6u=C4Z+0W0zbL8x7^NEuu
zH>aJQ#mI0a%k<6Lw+~;v;%aqTm_K{cq$c(GH9~rNdOtp&x6l4lxoXm+Nld+N%_~-D
za5M!x{PX4I<&U4w+b2IeGjoP{e%#*o?k*u~LJ}{wzfMel=g_gDDr>9M_Wb+T_V2Iz
zYqcdxx2wDRtVHPHoppb$^6u^FT(oGB)b~IQ5sRWH9$Vk07)8!~tfi-S?CR?9hp%2m
zJ<pzEUh|{i$@AyVOM^nC!qd{!*2V4Z+Ox-I@}2$;k9JOlK;a7;liiyIP3-OMQ&Li9
z=r3R^dvJhp#nr4W85b8_tF<nB(-B|)ck8LoQ+u~u4RLW{IXBmuePu}0^Xw~ac~!eA
zKR@d&vRB$9>%-8wW`ff~hqN>`6(P<)fB!yw@gm~!KJ)y0Ewg7!$Hc_+Y}3}#I<(Y#
zx`2!fPkQ=usrdNSS05c}<^J&fd;9F!(MxlkoSd?1_Og2}4XUW9xUzG<p`V{$#{GS@
zy|=Wcdd2Li5L8rDEGQ^garrM3GjsNpbsIJal)t~%x_^KDUZEHU0awBL|9{P6Vq+gZ
ze;%Iu`_G@6JG)A`8yg$9{<2h1`us>qKuOyu`<hNgW#z%UcV!nYT*$%6**JN!@UHUr
zeM^=s(fU2tu2#yqji<4_ot=r9`QfWqU14jZ63@-C+)?#)mE-MZcK$`))Ab5UOI@ey
z#XflUtj%w(RpR}9wQk9~tG;Tv^~>>=mzQtJzb`j$-n@>Uo+DphU)SCuYna6H=g*&l
zUteBY)yhhpdU|^L!{^W2U%bd@e$37%(=dO&{4)Rfeah~A3+n&>0~x;DZ!XAi!{lQM
z_V)4j?Nn7+>+0$>G&C3(w&dIts;jH}HT~U>?Dc!u?CtGy?(Ep;q@y*Ji(6dJ#lwRm
zCN@@3LV`nFT>Qw9BMGOc>6-qs;c8{7tE+o)b+!1XPoE5ukMWq~-;?3D{UY$^@8662
zYO7^ztF}1VZ;k4GdV2a|-`Qpb#l_CM%icbC^r-3D+UVqOZ*J}=eI3@jf0;{)oD8GN
zCZ&}tR|aTJm9VKWh}xRP%FfOnv!j4<|DR9X$NFTsJ6)O#laEP!xw#>cd71xwzO7Nc
zD^_UyE%`iA*?mLKO(PaIwnzW}z5ma^AZ?y^WQu060teHh$B#h{S+aC#;_*IN36l(g
zYilB#)8|z#bBd9alzeezrLdQm*M*hA>MSfQ4{mHs{_*vC{Kehn`G0;spU-xAj-{pL
zi4!LpqSof!(2vl~G?7Y4NjY%*`0)ojf>ye?xv_1_x!JTe`}(1a7X=?ad^o{F#lzS4
z=rrBvg0HVaWh{$WniLM)yeawi_ICHOGBYo4?~ChVt(zxWcP@ETUfk-`*wfR)b>8XO
z)2E7BT3pNh=ewPrrfXRDr^3R*;=%X(^~c}c-Cg+Vie`_T?XFwr7hlbqIB{ZQQxj9I
z&0MQer-}-TK3VIwEn7^E96R>t(o%1>^R{X#DhWrsL_d7}dUQwO;|se=v**}U3c2^m
z9Q^e3v|-JUf*-$sUw`iH>%!Z^sW4GAa%+~TRq3mc#8V&l|NpD+)-Tsvey{Sl0^^?A
z-)3p&=kYoUY$$&2cjVZySLa2=#UKCue*gOaetUg=e*Jwvl-|5~Ghxo0o{kQV+S`ZQ
z`IW7#q>7)PJDS{Y%cifd-~4-Zh?dVxBi8)AU&U%_YZ)0>Sy?-Jdyh6Uvu~*RS+wWl
zF=@4*QZak0M3vq9)_mGCcW!L2`-v>?l_8JLn%_TiXJ_%(`_0_qdJ0xnQY%-kys@)b
z-K|HW@!j3s$@llwg3?l5o!z%LH-lFn)%^eO`~JdTUowvzKdx+OcroGC*9!}sBX*T!
zu6?AZqvPV^!(;dBg)%6WJKVhT?l8Z7kFdI5!sTVYGc1eM7!+)6WwpcBG;H2%+$U!X
z%A7CP2Zw~TTwNXhIy_i-BJ1q!DO)2#7KwDOc=_S$S5d}}=jZ0G4y;}qroC(D&Q3l)
zzC~_}FUtFScnC0dY)(JF?weHp{=eHe9OjtiMlF5*|LgktPKG1q_bQz0b@cW9SroSA
z-Q9J`j-5|NfU!e2dYg&Gz4h_-f(<{8%hz9da9J{L^{(kYYQ`_b1q2kB1d5A_z8nwH
zn#$o&Qd(-7QT^{vrC`I2rQYJrkL~~e+05Y}W1Qx*bfa$cHXjy+J}J{v4|c3xy_&-z
zWM#<IZ`BW5#a$R4otmos_4vBj-D+McLKm-I4Lx(})T)2n$u6b$=a=8F4QEl<_u&xt
zujKvzey!$k;Nj&J-5Qm<_np5>@A?%kn&+Z7MLpqAm^k(1i4zC*)&Aa4|G#dIeZ3qg
zbDTTpR##`|66g{bII%9|eZT!b1_qmtM})7&g@3oXcVVHkwyk~1i-0u|8yAJ0f9vYz
z=A<@R(biU0s+X;-?CXE^mkZnF4)w`eud<21?<!PkSn$AsVMVC!kyW5{8?{#K;>C-i
zZc)Cz+qriC>H2I}`|H5%+tT8CF$Y!zE;h)%rt{_Xb$&lTKVB(r!I@&h4ocda^6pyw
zc^&`X$<vdQ#nGW#O!vYfSMHM6*LW>0Ek$3k&9g4&V-S#$iFvzKKV}C5L+G@$i@vh+
z?CbX(`^eSAU~g|9v%gMud*0nk@r&(bWMs1T1a05=VqUwqzyJF0TTAY5Hp{(r<#*K8
zi>jrIG+y<4E)CL&-zUS#$$4X6t@XD2`+O@yy4J<+PI`4^<qWG*tv7FXZe*Ca^s!cg
zlJ>^r<9whD;pgWUu`!92i;Jt^?JZLos}c_D@^@=Wws@F7T6QsG)!w?&+|uLO(HW7`
zr|jCj`}(T*;6>3_v%9M5c1g87i&6M|MA-kq`~ClqU0UibC@jouZf-7PUnjFU?X1)7
zZMhTY&duF+qhm$d3<e=n$6ZT2w?~OEl)b&h$}q#e-Y)IjoXEwRJImhQVr2OD@Avzx
z+jd_rI5RY4Utbqm6;~c}eVrN?7uSTjb91+-Eik=MTf16n=9R3iru(M7t1kQa=;$x@
zF#dDr&Q-izI{m|Ce|trBb@tum@7=z?yIc78SLtHa_Kp)q28=3MNkzrQ6X(z8Um23M
zfhqX=o4I<96#<!<nXSqHe;l`GnBprN?rMJN%Ia`^h6B&e&eqQTe%AcH#Fo{azO&63
z8LGa&i+yb8dvTU&Hp3L#&k^&MFIQ)fcw-(jS1)##gVIC=OUs?7QuZjivuoe33lL!8
zk+YEi6-W#T@9*v9Evr{D;#F&K5nHokhlF|ly({~}S6{98dNo|JOR4J13&x!>>+F|H
zSN?u7*?+?9+1v}>++3S{yf5*=fkw9L7iZen+ugZ)_v6*@_=l7I?F=o-UtiNbGtX9f
ze%&ukhJ;&NGBd8O5-odor*mueb*U|PcN8jv>VSp@hBGq^7aywa>gp=^`6;zI`S<tt
z$6v4C&)4bF<k~HE_1Wp9DQ=4ozP-JDb&cs0v8wQOF$b4=Pv=Rh{Cw7YWA1IUEqQmN
z;=NqmzrRWS>2%&}>7@rVce8KJy2@poey+u9>7gGVAM@^8zjW!+8@o!i*?1%p7Ws!<
z?31-ND0twoWZAMXi{-y%Y^%OxZ1^oav2z0t&%~!z<?rTjIDGl~Rn*zp*|oa5TChQ5
z`st&OkM~P&@%8o=o;!E0E5jleCBfZgZ?&qbs=64CELfmWds48~De=Pl*X#FR`_9e5
zA;8Wrr}OQ_MdvAAOO+Ttf@*;6ceiFw|7SJVs#NIz&-3+NbFIt87(4Xz^d6m?Yt6fE
zt+w%^>e4qi0(&|;1#fT7R_AI`U=oP0|NE6|{_d628W|P1niSYrSvzBQmx(?t+R5SY
z<;xe5$&)8*AK8<8+pKo}w%prYd#k<*#m2^dy}$U>sRJF0H16%K4u5lZ_x6A3iaI(z
zJ$-#*wKX+g?Db6pV<jbGYy53Kw*0$sJ-&YJ|21`Wb&obA9zLSz+}3e+mZ>mf$K73}
z!rWY3Sta#KSv5M$&R1A=?A*Dq{{O!nB`<}HjEn@Nq`K^Ce<eIT)XKrdWt8#zf;0ca
z1C7ixY^%+Jf`dOkpI^Vocea^_hsS|Amc<{wT=rKsHs0*Ca_Yw9<4Q_OOrRR>-;c-q
zGIli*d3kviKOVLlmc5DSkv8|cUv^_dqD9>wi)ZKO_g}dZl5=;LsBZMOBP#+IZ%8>Q
z)Y8@_6?6OCIljQazz^TQyD#^fyCL(k+MiFS^(UN6d2xNcd|chn)E)`LMTefhySLXm
z#c1ZicfwZ-%gfzELPEB_m5W(&X?uQrN_x7qj5rHpU|^u=w{4{*B`zT$AycbG-QC?6
z*Z=<qDw@{C@9&#1L7=6*{qfi9@#{-kKcASWyfO2#8mKP=3I{H3?yvJ@8E$RM?Ow4$
zgN21f;!AOH@!^Mu+duw%K0o>NG+m48Z#w7ZTDL!VkkBJ(%oe=dZ|%3&40rzj3)%X7
z{q*V6>&hkOy35y!yuQBv`1bpC-CMSpsHm$u>rGeI(BRPD`$cG8^*hUVoIY1rka|se
zx79a^N%gWdDZB{pF%#Ju75h4Lf7DvBMH*%mIlY<R-`(x#>^wNbF!{@Qr(0ZsB4>l5
zCw9DA7P0csBL3@}`4lFa8o4??owXwO6T8H^m}SfQPs#^gK2qO_+O^b7P+C+aWt7r!
z@sh5K%d|G-22jV<tc_DaP*8AUZz812nmmI+NKjDlri2<r($>Z74$FcUg(&V{aN<s)
zfMB5Pj@>&C#2x#u8~pfz|143<;(uIbb-!(8p7c%dSo(~wy`v*5@zf0W4*|2MZGBa2
z@YN*9e_r;2junPGEi99M{cx9lTj#^D_RO+SZ$a}kqbRoaS=J&-N~;)sGc)J@UUvUf
zlZ%pL#Pu?@o(`$#uye9={C3}2@jZnpqxDbi-VfLAq@R&x6BN99V7K;ur+JGOoclYw
zdY7Wnnr=?zMaRniUHa<g&#;rD1!vcMRajZs#*^zSbKl2hbotiDDy@<ecHj;Q3Tk?L
zd;8-P6P2IwwRU){U*ORD{r>;EORk^!_u0S3I77h5e~!V+Qs3P7@zsTYZWR`{JEj!*
zFz6ncrW+0F0T?D9TabT$--iz$4jk<kKPxLHD0r{-J4fE#Rll{ao|+T4TZ~~rkcLlH
zY_L|~^am%;&p(pRZf{(!;i7h&<$@Ea9!*S43|M_tLrbg4Md{#;jmaQ0Ztj?E&b=Y$
zro4db<=D+3E05ef;$l%*?VNd#^Fcbh{o&lBxgx7Ae0{IAb1q=@@bz`AtFyEF^TC;+
zAx7``jg85LhYl@w>p1aCH|B@-k|4&YwJ(hhaNpi`aIdfQk1sD6L+kdPT$k<T)hqP=
zU6uI9yN?6cq%nEG3}a<zX>Whs|MkU1W~p8_sorBTiGmY(wKXq3c)OiH`Sdgso9{8@
z9m^z`L|o@YY-HM<e$Hk6^th(x*|S~!7~@avYT42M_`<Q>ypMJrTj&y-^ln0jPoH&T
z1gLg)6kusij*E+9Xn1{ny|RVH4H=Npfm+^$51r)v=AAioZ}0UF`~Szf{Qh=!WBvb#
zB}<k(J~egs)_u#u*0w!*6`C^FuJ^Wk|D!|S-U_fV_P@W$e1D#8;nU^wb(9#-XrDSf
zb9Q>cpIe203VyLKiSao2xq064Lpxe;)YVwKGn~{iWZc5AZ{I%Ay50M#x4)5(uCM>E
z_51Iq)A}CX-k109pEi$is~4;FZr_M$zlD~#HZ1XA=u&m)WJ%g6vM7ivFqeHrs(@Fj
z!%Eo&Tiac<+Y{3H8NW@)SUSOp%W+FH1G@){<r|f66K;4a3ND%85ch5QTppnl3XRMR
z2mG{Jebky2HnJ-;D|je4G#v43xN=S|s8jikOLgs@CIts2QH7~qiRtO=E6>OYU1Stk
z^>3qy3R8+v^$D4j2_7mFID{C4JXj=En)V!vFYZ)uP@3wXB&fjApx~jfaWiwvrtf7!
z)*h;tip<3r9GN^)CLG`s`nUXYN`^_)lxbaG<qif-U9m85Wp<71+OQV4#cNAmg<R<h
zn7SfxRhYDlzOL?TW`;!?PKyNtqoTgWE!JywTX`vd{g#jxuceJaiyc?GH3#)dNlj%_
zRh7!{+Ik`5)Vif%nG3Y8Em#u4x-_Wy5R+=xr|!UzC64=?T6b5ro;a;}=<aT>3e)Mz
zE2bJ-m47<WRVl~8$FxPfZ1IO9_X~DS>pmQR$6;j<r>`fc$<d?V|Hp;2JYr(?;`+4k
z)OmN$JiV^Xn**oJ<eb^fJ!@+=`}(~94#&UWYlwdzr!mc|K=nCSQLM|8J3HIbwqI6w
z^zXW-i0caPs~5Ub=kE=P=IRY&4%GQ=m$gL-BseAO-T%FJ45zxaCY2gaky15TDkZXt
zYhwJQex*>st`OG~+Gm{o68VfoXP(eI;nui`;qBjBi;EM|d)}A{&G-K$(<s--z~DYp
z8I*cH{!bEHkbQj}LqoT?zLJUx3q!%XJC+_QLMNVvs+*p-|8H|{j%Dz}AHS|1SfCwO
z@crU}qruGV--AxXcqKj$;<9$<Rq<05ka0N>*P_6hz}{ixFomf}!AYAzOH;v%;m+^i
zE4DfccdG024_tb1$Mz9(?w8}L4PoVP?#+*4yzt49CCj7C;Ozbq)Bk@DCEdJVU3qQ6
z+m+S&3<o3@ur|oQF7P)MIpLsXG@;A*$DI!;H<Qm>^lvTQQFNA*;m*6gtIF68NZxT0
z;<@&xjGe8F{a!<W>;74V8jNAv^J8CHy4ESW`PQwAyRN=USFJ%T;lcvP4coULU%h@`
z*ODbF3=Tm-LbtZ%W^akFsj<0p_bwwt)>f(V_s<@`+Pb=<b8gSg%kx*=JnQ{_@071U
z7<gS)i=KAN^V)hL%S1!ed!gu70asOpjE3sP%%Orus~6i#=>|lt%8%E|TG%S4<if$g
zlA*9bWYL0FjTz4z%LAj$sy-*!2$(iZY=7zM=(2L#mVf7?JC#%}Fs=AuDx}CXse1l>
zm-*Y*sRS`jvijE_D!}5P)u^yC`+xP~3#D)PIW|n@*f9O(-Tez(m>h$?-_Ky_6luD$
zWxt>&OXt7P@RKKJS`@3v|DS$g-J!=?4mZz#dwROnqTWtEe7%^WvUBH}H9{gHQx>i8
zU=Cz?^LA-L$&>>J9hr8<aLx2-D*M^~aN(ZL%?JAr--~0iwq^{<y!qWliJ{L`vf%7~
zw#q=UH{Hb#0_JdMb}|L|8Y*;M@Jba(Ey{Q+qres9pvJx=$YFxhmdTD&ZZQgRD%_Y_
z8><@BA;h_5DU*w1P?=v6yQ9+8{(rCg7r%+F3ZB>f<XL@E(6a^A|C1c*`Gh#92<cu*
zy?J88dB?sb46K)&L~c!8AmOz_C5vMb3*Uxj=atIa^6$sJyk35H`)-9|lX>%mW=aV=
za2wYDtI>(uBf-um<4{;=$i>CAA^W=C;#x8NxSpfk;;--jFZ^Yb#AeGQzn`Jx^|iGN
zoz;}23t!#PT+y{oVa;)l=EttCSvt|**zNxPkVrA&l&iClm}^~~c)@|6g>~oQ+qXIA
z&EqR5E^Y{kGAy+DdNch;_3tvBe`O2*%~-ZWV)_0bO!YNC6upXy1SBLm*W3NQxW}1&
z$JRVv@%s7`vrU_u+uiq0dOORi>Ze9oogL%<?@z;;AE)QfJ39OR{?6Rv`<<6J_`Q&o
z>HPOk_TsL}Y?dmPMLWHVO^Wl_%H6+by%+p&JMxL9Pjvdk6;_}+d68?kfUIoq+1ciY
z4<BX@Uha3*pIumR=46+kjXXYaah$tKZ+DcvwfT6r{38ed`d^h#SKZjXOX>=vh`0Af
zTRXW^du(`Ow(;a9B}=QGG(L9m-bN?c19R2OlOEmbtg!o48B_gTs^)IZSrOU5yM~Ng
z6aoVSJG#1z$|YP}*jN}v<-99?KK<L#!*gVM{IP34cYWiZ(s<LnT(8T>$l%@ec*WwP
zRi8_JPX<2A*uZ76T!H<v@bcuhPqzL@@2{U_Xte0p!^huUTvDzyD>rCrzPz#PE7LSx
z>4^2Ot#<5u$?bUGs!F7OU3~w<+uNgkKCv?t&AgK!`r*yl&4wH9I;ho~21G=3oSkj1
ztgXHJ;Jd(>GeWkdM?n)6JzCO?d;ZrQY-*0!qQSIp-&gM|r}`PR*2T4+xBthu{o2&^
zQ%t9`pFZ&C({=qB<~j2um9wliZQ5jzcgJFmZS}P!*F#r^%rMK9nq`{JCN3^s^7fYK
z$&)A5_O|OLfLfbwwiZkk&-;X8cUN8iz3W?E-mi3qZX@G|PqHh|U$VSq?WCQx@X`tf
zhSpV1I|`4ki#$8al>7F!+{3d>vkShw2y}6AN%-;Mp+)VlEjyjFgFp?}iGfWD5<LuA
zTa~m{vIS><Tet4Qs;d{KOqrtEU}yJr|BB9&si~|ArRN#Nw74HWdXRK(!mK^s)Ab%+
zTIyZ;YWDQ$?Y^_k5>HN2m9VWcsrvS&Q&c-_LGJBs5u4L`JC(QQfo5w?tYCL%a25Qz
zVt&Q^=IEOqv$X8*CkZ=rDm3n$Yugo?YTZ30%lqM*2RZLH%v$4b|5rrTs$@lpaPusS
zk{1GAUS0+X2N?buItqa3H#avQcL}`3wvI_nNolc)(7^=J4Pn}|R2Zk6NZBy?^ui#G
zfGIOM<+<0!ztSjn>0HLbs>&+B!q{izUfg~~rS{*?=QE7c`9Pg-clp|odK(=bo|`vs
zhJJf}eZBm?U$3+oKvM<`2hN{Azo2*hdVM1!BPoTf*N~_cVv*=!nC8nkJAqH)yLeN?
zD-MN%{bCDTCLFkV?`F#UyVF$E)E@nOJ|EPL$)50s@j&(az3fXjy?VQ1mU;fV|J8YU
zdJG3{-YgKgcJd@=`MW!f8nfP|U%q7sn%G*b<;U1<5L%md*GZt;kKy!HrYB$W->Ryr
zCZ3&T`s2srer=U{27`ixv!^*<ZnM|b(`yUfS>$;1=+T1G($r7k+|Y17ePBiwmxM+%
zN775>hFwt&HUHM<mA$#qC}&&s;P3bQ?lm<wfBy28_jdO6UF&}nx~%;Dy<e<ycHisV
zHf`Q~aaE{x?d&;oWd2&Nl2mI5Q_|Mve*WKzJvVdZPG?0W?avQ57HBSSkiBy!V9s3L
zr*o~vW;0lwI<>4JR7f<O;rhYn^XvOQd?@(x{=U4Sp`k^=0|pyg+po{l&(G_fG-;C7
z@88q3`LAqF_xD&Dv}DPWgg-w%{(9WbC+qb7-d^cv%n_Pu4Pi;o&&~bu{ZOlho|Z|u
zhD%E7DY3>o_4%tp4>;Tu`7pOzT(PvE;qcy<w%(63;>}of93F5a$XZxh9=v>67&NT8
zFYW$3+v+dpKlaL4ZaQ|Ii-*T0Cr3w2C!)b`uGK<Ny4+o+3+kNTtA1~K#eIX955ro}
zp#O*dxQQK-Up9dKsmvkj&fq(X;oslwNBjOU^7}B}jt*zCsQOZ_p%HL(<@<j7zICC$
z8yXn?{P}#oqo>EErp9L9|9{mtZr{HCYagf|`{Lr_i+iifI~H-Ir>C!p+{_jj7`S!c
zG~Hxy9u5s-I~H>O*6rQ99+hRSa#e5GrI}E=^42RihU5M38K$mEl#}J+;xhWNld<8#
zg$q^Fvp;_M;!;#(^zP2i=G)uzl}$`Uf>v&cyS~L05$i=<Hy+;ONO0I+r?xZBxnPU_
zYUYSVdK-78Gr0G1nU-^uK706(k)NNxxcy=ZG{MEQB+bgcy?du)<@dbF5{x=QqLFtw
z6mII}vAVmsxS3{1&Zxe9FtUhAWBSR!HF|E1n;JM3B6&fb+?0@~tqXk3S$QJLm|lRg
z*)EpWQ%<XAGpXH%<dmunJUwCDmvdR4zv4P@Nccc?^g&TAZc8SQux3!-S@P<I)C7hD
zJ7YG+doRAtway_jp)@t&L>a_kayrb(r!*fd`^2-Ljw|AvX2K>uB!7w)Os-)2aL-Sn
zb(K>e!=$T_VllLa?LvuiLy^CK#sA0h1z*0Io%|}*w2sHeku#ie^4A1e2PGw=Rgbh1
zE{ismefoNIiLkm)(b~2}^O?d5MGYeP`xt}-CkFCbvfdGSvAkg?*NinB?hI>>JUraK
zG4Jv808Q^RvRs0ZGu!4c<#CmiGDLFBTEpqiu(l;=rOQ62z{JP7N{fDhJgvFBVK&oU
z<Azo*JtoE12L&Cp1w}<!r>Fh<@$&h6h#Bms4@~i8yzK`L*Ckp`8+Xk}O*oNN0IoeI
zc?6scD@fy6G12mtwbF6}_C*>+EECqW@%~l!ad9bC<Pe?DxMiuJgZoV7BJScu^^MJY
z=kDEkSkZ_R94}XzQxkIX1UvRBdu?4h=b!58L+K2i9Vb?>pFVKomXg3uA3laT|JIhQ
zpZ5#47GUX|IWjsC8yJe8opH>_SmC*T?Zu3OXJ;hu?5mYdOiawUx2LlAS87_?q7^Gv
z94f4?u4Z9jnPKAQeOwS6qBW8dcjud#F!Q+2RA$(~;-mZY`SawjudeQ>{JhL_ef8g8
zr6n&fvEJQXe*AI2Jzsu)zE0ep9d5PD{pNN(c<_L0y`pp543lHa8bBi}DIq_N40hS)
zX0lwkxKD@iiJro=#7|F7PB{G(G?_Miy7;6?lME6Mv9z?dKAh+-w{ly3NQg+-+Njim
zGY1bYTzF_}1SFY!N=+!KzZJxkp}w&>MCmEV0?rH*DHS!fL$_~B7Zw(7eOLeTk}7Dd
z?8dfS={@h?%G;K`iC7b}Qz*XXqie5_Lwb7pmi+tsu6^HThHT&^5rY6T-ZLy4>b6Ab
z&Z~N*DPvP1@cY}_%krSPa4&D~)o-4^c)<}LAJ1@LW$<!^E~TokuTn37ir5>wO0%1f
z<gSI(w@*(WxbX;LnC63B!mfhnZ9ezd{p9B4yg2{$&CTkYHf>t<Mp{<3_sNqK1_w7c
zHiiX}o732GZES2N%$ymyIHK;?OLY$wp&dJSDw>#xY)(6S=*h{+**`mH*?|)QI2c_n
zJQH&0W4Ja`qYE@y1)A_u{K<UEjiEO;S!=4-*Lr;o4TgYiS=()@tE)xC#GFKWudkS6
zn9R1!cQzY8KYvPUYU1T(z7@Y-E?4AWQuCb^GQIygwB%r66m?_BT`6D^5XRM(n(!*^
zU=u5-st#Kl6$-NC+otPTTSLE1KbbP&WC{a=zP>(#Lt>(0Ol<7eTrO_zi)$h`XVvSq
z^ULRbu(Pw1d-(97hmX&eoh%bl6FNFhtoWqdu+4_`jNpM?6Hlgq+Cp(PA6=I$SrTG#
ze_L*JMO9VUPbtHsmVImAMIMkg&y$EzwzZ9|UuVYR=<xg7+llk$#l7C=D+|iL;_)?&
z_4+X#hiY2E1^Z#m2b(k#?3g3WyTx>!{{Q>CFhD~<T)e&Z_qT=7+w*>XPCqxta2Lmt
zn$Bq_PI&CtvExCze4Rr(pDY8Y2X^x0NeR=eDf?mr0|oc}erL_X&c4`xz8%9UHz`&}
zgBf;VT2n15J}4YIeAxF}<!mmshOkE$-Q`;sXBYp;J{D5k?&K1-EJv`TcRkZHj)c7)
zDncr1YD#)~e9rBBu3lbUb>#xFmeXey6c!%rku?5rD|`LHbLaRLE?jtHLn8C0O`ATv
z*?j)h?bOuN#5+3*XP9J8vSZv+@llD5SE_|mSZ#rOzg)n|kchoirg?XFwO)^_KD$MJ
z2WJ9PhU%WZdp`#J=9@63I$~PK2@z27ntf89;l$e~VKW)>Ufq?}a=n|@x9rc?=@&m2
z?UVtHDS!CD5MU;{r}T9gXv8dk|6j9fYa)Xa4c&cpVt0w;<>f`}ud@Z&^X~5M<p2Nv
zvfV!W@?Gq{d+`Yg3dee-+xJ#~PdePjTToc&cz&Mk#=N^$v)6E+0GDuD@odX>g-*Mc
z_438i4@Do1$|cmyD~@t?NclF$+y*tf?#Ty)wODFuu8g}b%EHJku6N{6EBET0$FE;U
zKfL$u-MffwIgxwc<@!Q06TcqQ#;wo)Gb|`hNH1=`pz!C=p);~fGdaT<g#{-DwxuTI
z<TG+iG))3myprpfww+C9=v>1KT0CUb6@0+uTKjp1Stt1I|1eDTN-fYaFu0I#_*H!U
zU(uB-S90+1faZYj+`Y?tYra(}7ifLN?%mdHJd#ZI_WRvB=XRW!!G8JxXy)qI42D@J
zj&uq?eEW87{5w8|W;WhS>J9JreCD(J@qpRp+l^#UVI!s&)A9HB_t)Cf>p!10pJ7*P
zC0G5%@X6DsiSO?0^zid@dw%ZP&j*Hrrm{~@ALv;0_9}zQCO01j-;A4^QboT>vM{td
zH6HC2PX-NdcXTvpbV*ngD1eqGv~r6(iMa0hbV~cjgJyovR0A`^GT+&4<@amFJ3Bjj
z{~C65@J!KXJ}l^<^!h+LgY?0Fe}6xG^{T6*gM%UU|BPctk3KvuU(dn-nxLJo7wc40
zvuEG=#r<|&vAfG=s>UfT`t*ZGVdB?BrVJ<0WIbpqoKsjW;rqM0zaE?C-C6O$X8!*D
z_IdaB@h->_&fXc5XHY96Akc8<PRxp{ua0rf>sZ0{RCwPe%>=au7hl=s4cQMbEOh?y
z<8lAj_wIc%og0&nGil8J_w|$3YN7r0|Lb_<?PRRW-W>Sw@bJO_4XvDV<>{v<&Y#cE
zu%r6BUW!p<>*qxpixw<km^W`8@6U}L9X*$xR!6NpA?To_eUN2?*qu9fc)oG#>~H+K
z#B=hO`u^VDqidtLPna^L<>BG>!^e-aA3b`M?YfqRhQsG)XBnsDMg|83B^B7&+sl`g
zm9Z^u;*Z){r26gseSU_3)mKlPI_X@Pn0VJ-K`>CYgmb<|5!Z|pQ3i}_TF=e3zFrZ!
zE=JEiFi?;|K}Cfnd|gbV*V0S<Ec5K^<s2Oy85$luNXRgeirH5qdGO#th6ZkNy#=AG
z!`zlf^~qQUCHlK|wru|8k`lG6zI{v7#MT9!YgmLGgn#_~e!uYNr_>|IjvYFAl5_w6
zf7bhcK9gP(w^xcmKvI&EpPwI8U+M4pz+_}(^x^6B_@s}IjxwB@$6oW}Vf)8_zuzbS
z{Pa{qPw&{O(AA)><>K$M#%VnVJ5qkV%~=z_ecMAj4Z)i#ci&H)!=$!J&WFKw!IC8`
zo72x9yRk9(;+jZf4G}I-V*2%*SyhM=RPAP6(b)6%+ig(rtNG8%ned?Y+s*Wj?r!JL
z&&~$M#Pqy)k#T0W`S};M$;rur($cHz{~v$(`Nyl(zPz6mJ5QwDozIlU<dLE~gJG6K
zN{R|-saQ`BkA?^r3oC1A#1}z9!N%L$^B=#uy86SnZ*7}5Z$9|*!i9h(OP4-8)+=35
zR`%==ztSd&w%`LgEWRncGZ<!dC~$oE{MmR{?Q8{(U(f%oy0plZTiD&rCB#04#VMtB
zM^ZyaM^DuT9-h|>LZ-Dc;2zegeuge33nmZKNs}ixvvP|ioSS3G!OLs<a;vEn@3}da
z;I_4nj!%5p*%^QS)I53eB&0IV+<AG>%7V|&&U)Sc@#DvVlP6dD8AeM%>)CXM)5{vp
z$_SWp{`~n9RP-L}l}^9J^5NIl*Bzamj!{ukF|n}|=g;qV?G{UXc&OFwx2l?2(zP{_
zq4UC5hD<n_0-77!RsKFMbN1QU=8rqo=dB3;Gpz~SL=LUv+OdXD!JXk`jhg>Fo}Dp$
zJv}@Xm6eK`nw-LFJ`NEP5^|MKCTjiemA97zt#{~KAG=#D``Vhu5G_-Sc~hpetc%?(
zCBx0bV{*2A0|Tffvm#2U^MH{-NWN4rTW4qIhi~89Vq#*}{*K>O!U<X~wJrDdvirT+
zZ*FXi*jc2y@5dwV#heS;+ud95ZvFK6^Txu*ZhO95@)k7<%DB60tK-_(Z1B>|RjM4j
zK$WUT>Ef$dAFl-aKYVbo`NsDA`Tu@=eSJMJDk>_~-re2($FE;Z41RO1SOY~at`664
zHrreM{n)j&(b=+>FD>;}<Y0=c`FJ$yd+sYxxgNOnlpDjrwGUSKxda|DK5w(w|DThS
z)0gL<0fsee)@c29b9Yy^w3K9+FmWOyL&mi=GaaQtjh3{uYg)^qx926^+>{Dh$J2Ui
zk3(c{Ji~|2pASDc*!=OBbpC?U*Vnf0YF7n!#jXmmG)5l`oZGReW2SL>()oF|qLb_w
z<gf&Y9M$?gz20p7f&~l=S~=Si^7H!-9Xb?cyZ9HVUOs=G|MGHwa|<~EfrcYTTv%9G
z97J3}OHaI~>m7Y~xV`Yr4MPhnt7|WQP3r?iW~jG0(+QRdS=p!!C5ELzoNL3PQ|o8?
zu+8*gWBBmt6BC1onAoAKS3~bF+pt04>@3sOg`dj5y@^~Cy`4|mJnu?;^zq}z+5PQ)
zF8TL&fnzghwWQ6b6Uw0VV~6?eV-{COSm{06F0|Z#{;~S~Kc%v!p1QM8V4~<G50*Su
z_fn<FCk=9Mne6%TsN2KSb7jH4+}qneeEG8GlWEcsj@szEn;XpY?ilQFtE$@dFUI%G
zY;*qDT_p#16h6+nvM>2~->=^h+<gpDozmuc5Bl%-FWM54{4Sv51Q#dM4z3xmQZ6oX
zeQ|%ky$BcUqeqW6<lna|d40{d{@<CI#%|(`78VvS{>w>9a*B(K|M_s3|HXxc%nS}|
z!$7gP*sb@{cF=On^82-*Y2q(0FCTwU1zHO6{eFFa?C!EqtE3eH8V{a5ODlNue11J!
zgVt+iGgq;>3|dpYQc_YB)YaMZ^71}>|Gs?|*PUhGPAK;uSnkS^#1?t{f{9?H*j)|<
zVTV<qm4HW%xEwipH1WlSg&v-s7scDJO)Xvta?zO?hRo~tev^9h<_&08pI6#UL0g;q
zyxs3L`(new#6V3N&&g_%Dh-P?9xa_7=M)km(#9(t_R@A<?YGD~JB!&34GlBy?lP_W
z|F^v6%SHE!S1XsVS*6o+RJB1>RW)LFneM;e_x~%Ys<LKnjjHz(VEOXqrm(VG&w(|O
zo3++3DJd;#Td2((Y{q(q<wDe!dDo@NyWd}1`F?KydkI_p>8AxnMVGGMt3LVU2I5;}
zyL(@}`<rm++j05&11C>%dQaC|`{|dz-A|RUbupd(c0XAvD=RZ@Z_@>hOpC`=EWEZc
z%Bb6mVSC=)uIKZr`M6q{K7Rc8<I`z<K_Q{0h6aX|^z_H4rfT2VTWvl~Kfdq#y=wk$
zG2KlkZ`r!I^!9c;ths!!l6|4*>bQnL`MSC~wy*y{V_lM-o}OQKtyAEL*io?X;@bN)
zwYA!Jq!|t!I;3SA7nhTxla!qNS~NL0!I1O8^7(aLH#et))*k;jU;i&S@!#F^=lSPa
zm%GKp$o#wi|95@Fwj4>&Sk9I$CTpU$p7IG47QET^Dfoa4!xp)<v$h(QbEK$=ZRYy%
z>gwtr|9-#!cv5|Sh{r!UmB}X!^6%Nm*j9;fwJw^dq@uJbwy9vhfQdUp=PbK!NyeBx
z6&nwF&7bw+&Q9ZNYoo6_fTs8P#2W=7#k(aL*W`W*zhCF#5>ov1^nn7d87p3Ho+0Sa
z>eRTm`n!^mkx<rFsm#pG&~0Bod@xv{2wK^`x<)ah4^;7pO=gJOTP6DO<3|razhg(c
z#kJp@4UhZ(?{DFQ1C4GyeH|yZy*vdn^MqA|57UipxzT^V-Ohh;W217__jkRD&TSz#
z!}O+`C#AT!gzSS>W@3{WtgNh*Y;0ow-#dErXwO9f!N5vTJ+3D<nZeFu`}X_2(&h^;
zO1#T|{r-Lbak=U<J`)86Z_33=&e)`xQ0(sP@-=lLXM&#}pOTW&glW^*90jy;M1>_K
zPqIwtSRp7W*7S@+Auu?7BIkoup{pm%o7XpGipZC@x5b72?TTExWQoe2uivaSv~&zW
z<8!SgsR<Drvrbq=q@+!qJ-d6JZMBk;Qq#$J-q!Z^<X`*ewKp@1pAeY%@~%AN6XOP#
zYX_7zude(1>*1kRZUNVecNUsRu8rRAw!h=wgj<nM7U&6@7PhT!I4jF5cy+p~TEoYW
zA3uEmemp$BHuYUVM+e9E*9@T67bvi1Oqjs1Glp+x44=BXI;iaRxBWWhU&PPr4-Ph;
zmDLlR==)GfK<Rao;pf)H?)`4RzrD@Aa_#>8{f&zil@@)9U~4<EE5e6KLQ=Bx#0ih$
zc1IVNsR@c1APt-esU}jqdhz>uW}D|L85js0Ja}+|*V1Qv-5n>My#Pm7mX@upY%?3L
zQ&JMRmwzdH`O>8ikIUB|d3$?1sCw&>Fk~t-jbZtDJAc2TrKP0TQXxS>K?$>*83%vf
zxf4_K{cicxZ?Xmn3{6c<ucY_6Zn(knVfFfbhyMKh3|bQR*Ra06UMG4RPxA3T)8rHv
zmu<`c7&pi;E}0du`l^Sww{u|NM9=lJ=gjFjE?3QS@ZdoXF0MnTrfLhy$@S&l-gfZf
z#fusDTUuB^Wzmb9o7JPXX0<N$o}P4NMc|KLuh)OgT^GB%ZTb8<sk5_8n?Y+v_g8(*
zQfuISd7zPbhDD*$qQ#3pp3+{wp!)ke&_;oekNfSD?(8TmC@Fd3r{Ln!>k-b@7JMKj
z4>Sv#l$<<q$`lrcAFtQ%7Z4L`TfhIGRPZvNm7DJO$y$H7=q~^8wEq4hKR!NYWMJo)
za|sC%k*j<nX!G?-Fx%Vu9}n5Tyu7^pp<Tz!$R~^U{QrIb|AQw_TJrb(WHU}b=TcE&
zvCMC7mu~bn1tldW`MMtqcRH&mZPMIjWUz+W<11)kv*%<r&=7g)tN+L4>mS_NSv<qC
zc-g;*-{0OEW?WFnxwYkF#{KvE|I595_fEpLYRkWf|Ns693JWJ2FlA`#6tP@5e3&_Q
zS4rdY<>{@(=WRao+^cxpdyK!U<3!t3eU`I=4y(H7%#q=dvyrf~vzuX2xaeO+P>@hp
zclYWy&)>iAU+CP<#Gn_qhlAn8rKR1Dv(L@72CXE1@t2#6OF%$?p}M-d`LUv+;*H(q
z`K{lU`_FH4TiiH*zI;=2^V+<0qi!FD$B!O;IA{GHRNvgYcaQBk7dN+{kWkXH6CE8n
zlNC60SbR&%o}ZKDku+klv$F#gYrONW-rkVNTvS}V`i-=h*fM_xV`F1RhP=Eywp>tq
zbK=BAlQz)8G|=L!q9+{(udGwx`1N|4dF`(fhScu)x3*+9UtJv@9V(mD?ZdD&N;hgt
zMq{V2deVUgMz-hs{(SP@l5<nYdzua-c!9sLnva3=6c?9mhc^gp*|~V(GM9w`2`?@z
z1T`Ec{9#Nzf9q;UW~L@XNJMAcH|{R6MG;@MzJgj)udl6@Fi2nkb(h)M+2>f5a$R2+
z>wJ4#?$@`swr01#zP|qO{rmD!YsEmVmE!ZZ?e+gY&)-q;QEAVfJy|mARX3kt`EcI;
zze`@8UQuyz;iDs+T+cUe+Eno7h9QGPMTLd11B2I6p`Smw-p%)M;dN5dl;(V>B(Q32
z=H+FI%F4{#Vmd2IroLMjyL&;1*6KI!-@fey^>!Qj`}rF-y^P`K=dYdJ)WlR#T`jE}
z_~gNZ2GF3z>uYO0e0^ItZ#GUlJF7MI^fbrSS6|(>w6a>{+AYSwurj1e&bA7)R{q7k
zz1Dp)mQ6Qq+_+WCs58Y?twC7LCm|@@TRVK+k#7Bc9M$aX;4vQ$bJjEI3@f)C>yrf)
zk4cx7cz*c!@!*@An|aUe|9UO@#L1H@H`P~E?670JqMBC!_pA7!!-v1-o||vK-afr&
z?p#^9`agv>|9(7XXxOvI1~lmSe&6qP7wi1|{1_OfdWF8VoyFDd!?5z(y!wBYUpi%4
zc06=GBg-Wix$slBLj=dHEM+@8xxm1{6DLnPIyo`f*xK@nHU9badcEnsu>Ey^LF=4V
z)YM)HA2@Ty=grN{?CbaaTD31WFHbM7_G>7p+@GxGyXs3+YilcLEG{NC*0AzZ%HNNm
z9U|V-^?ohkXR!PI#`wh3qAzc6Z$Gv%%1W&v%t>o%(U<-Xsh)K_Jj)x__I%Q7u(Gpy
z@*uEwc9D>f(1f{jdo_cX9k_c}R@tp*#aG>>L7Mj}pUe8pvyn8<zvq&Xp#d6T`|<nt
z<Cn|lU)z5A{Q2XruC5LY3QC&5u<zTg>=WnCwK*+302;)2`Lgrw?sDlhJpUdv^KYpB
zp6BA`wy5;=HE<vL$q7MFkNCsq&#Oz%OzQ%-#ZMQoT)1;_!pWLzzv6@<*o%AA`{d;0
zD*k@G&Rce_;`Q3?0umA(#m~<r-q?^R>b2?0k;(pconpFC3CH_nf5lpZT71pvOr_u7
zU0XZb@xGXD)PpN4gF!8+X?n3;6P4Y=D)c_iEx+d&5g`Fu_9$(hr(k3xBwzbw;>qos
zjm<$_#}M5-*7T+Gc3)1I{_Vqu6<hN1e=40THBC6sz!mCrs<^y-{g-=}m-}CzUcS<+
zpuphSxw+BjIdtcjhMKA<En+)p)!=fi73>%9a5lHqtjilZ*Eme}V#vR<qw&j^5>RE9
zQVg!)Ojfdd`0?>EsCL*<__*N5hs5Ic;FW9E=<NCP>Galj+tbg>+5G?WxuduD=nTW;
z4RwF3F0;G4gt+f=RRFap_<Xe(-&|QKJg?@HCn(|7{{H4V->w!klU&@+x*%u%VP0vo
z2c7Ek4jk*1&c6Hq>Gb%v=4NJ4b9rCw??<iTaVxeNs0s!qU!2;QDC?l~`ofYh#_gGx
z*<N2;%givxx||QR3_LDw-ps{Xivu(Y{`@H1v3qy;O*MOa`QP8(I+vB1{rd8<xlh*m
z)p=RFni~n0e|n|OCrp~uRQdUtX~rEF7t_FfJUvT1d1VCxQ)h)RMZ~r9$zE9K%wF8S
z@cODyZBXR@c)5K3huiu4LoMo`osm3p?AW2}*ToMWJXrCtRUB0ECR|$+$&fJN&)r?6
z+|k?fjy^itEv;Lpq?B9&YuY?{UkDn4`Skg-wrzMs#0?eU#gUuSKywooMNc@)^6&L5
zS)y`gzP)_b)>{kiI`iAM95~=`W~TA+gw--iO2tAf5ASIu_%RAcGI#qh^vm1#B_3`I
z^<XM4E(TRmZ*FftZ_~)w(bv~DfByV`p#cE_x$_@AN&*G=_Wb+D{`~w5T2=Dq-d<@|
zR@NOwPrDp%^Gcf~e13K|VqcBrz54%u*?x(*xNKFP*s!{xb4`b<A7j6iDc9<-wTCt&
z9{%vS-~Q0mtD>NM<>SNC)z$Uk^LhK(y4#j|PnS}u<<C<Lo;hcZOvcuzk~cR5^YZe3
zJ$`*{ZS(Z$(;aW`tNpzw|Ng#!l_4|C^W~nMnHl`Fbh+>Bwj)Pe7*e%AdwF{+et0OO
zl*RC!+p(By#tEs26s8+{DvMRr)st^*NR%+kk+A#wCAde*l<VBNa~__ajt&kDH<P%z
zxmTCYKXAZd$BrEe8X7B(&5jor5pf9eHCi6FdSQqbZ=a{7sj~}jLp7stq<FWi-lq>A
z4!pa&TXCYtg~jgtKYsoMEwfJZ{nw+ZrFE!NSiRuoCDj#Iv*uV7GG%6FGMuU_uKW3P
zx?%A%pPak9MAOgDJNoVIZNsD^92z2ApuJ&>-FgpQTN_>Y?2Kg2y*-lo`+lm;t9&N8
z_<POgv*v|=eiZ(Fy*hu};j3p4XUHop+VvprfXlU`Np1|LQoJToy$20v`n0{hy*>HK
ziHV@CU^23@fk8n`oi0fmvaSh%b|!IhaxygN#qLs2RAkJ(z3u4p`SpAZKfdq(-+SPI
z11L@IsQYVGQ&S@#EX=H~uKwf44+RYkj{iT;*Mpkdpu{uZK7PN`4z0COTb)*it^M-e
zd#T?9kEOid6+2I)aWZ{rU0})Napg;-57UoB-1?yUD0H5`r{}>}S64GK{Qdp?cq22r
zl=c>>mlqZ`Up%VWq>ylGislTXRIk=z=m<Kqo4ZShJ!tzJsN3K-(}?x&@9*maqvhr2
zv-P!gbez(TXKUkB2)vwb$eD0{p6$iW>HeUC#bxS+sf~iJ8~79^if)+Us^IGC+Iy?N
zqa({NoDH--`r5%Hp##_Bs(Ej3&tD%pAGAf{)030D!UBSVFD2ixo?)4=YWlo+ec#^R
zRyH-=dhi`+mAJC8@#cf;^3Uq1G1k0T*ltkuCBtW~m8hkqrQ7XkQ>G+<1{SWbm;dwk
zue7F<lG5$aI{k!m48guDu4XM+y43W9&s?{~2SIZ^nU|M^-U#f@I+iq#agJTBRa0{_
zC=r0R_+50DKiVOvEP&CO1r4m;xOwy8Wq<p%+rs1o1+UIu$HU{!aPkhQS_AFjP*qiZ
z#<$cH)ahf8FiPS0_v^L(nuv`|t*xyU-)^RZ1}`5xNci&VD)-}Ky@zjZPT!btkSS(Y
zN#{v<!9e9iNeQFYo*o{bStgv>*Ve53Y^vrnqv7;)eb6YrTF;qp5ob6S^v#_+cVFDR
zu+^?*WoAW1MGu}mW0RMcKapZo-0tC$QVc1IUTLYTvp2KzxAph)tNG1YVGkPRd-Uj$
z*6*Lce<#1Vu<+M+KR>^MqM}1<qqj?$#AT-!awb#?b%Gj>Yks@Cq@?XKGKkW(VDi|C
z)}(y+;>8O4?TLrko;-UNcGFx(=ZpfQ%H<6wST?L!!BPC|%t25c*wMl9<oWYt=u|~a
zjLg02_qKg3LV~7B>zJ193epgfuqx58v9$#)Rrzq3-+qRs(e1Q}oDcZz|1^NcH}96;
zXJx4Q^YJ*S4`NvO$OSYhd-^mtXdB*HnWd>WcNVMP`~N^$L|hcKRDF}vE~|#r-~&Dk
zE1!WTGkSV>bRsq^aQei~u)FMSQ_#vaoAz(tZmy)HBxU3>J7ps0gO`_=UtAw=zhmc4
zMuuza<NKG-ualCm{UTWP<waxa>1l?HH4Yvg9BeN9$2LAb4sIhU>M<?cC1qWv0~%TM
zoUC^6_;L2l>F3QX{$GpEm(=|)CMS1}WdmbG3e$=Zt%omPax$DackbBz`v1L-&1{Se
zpr-ViH9Ey@=@YHW-gLNozuoZXG5=Xm>r3&lk-@XRwpo*Y{HSnobp`Et;^gG~@a2n1
z1k0z_>-Wzxw7L!IhhJY83))XH$F^E*wpnh|;>C;Ye*b^Het*QDnH?)8f_vi&ww^f1
z+M%&FI9`9t`q1AkEi5VN>B*<2Xcm;0AMX%UepPb+$&-|t-*2~{ICqYXK__w(D8?%u
zb*dW_JUCz#ds!?pg$Xp-^7wJTz1woXxeN^4VmhF?55=y-2PLL3FvvXsoeQ9JZEbY>
zy}i}5EkU^~Xd6dM@PTX3w2wG;?k;_0Exx^X-uDk54!mB!zi+_;g})oO->U-cXSOJR
zC)36&%~oCgJL>-Rn>Quv>gqmx{_Onx+}y9n=gygvRjV7FHj#6|+_|#f-rjDXU-yd>
zv}d?QUtOL3@$vrSA08e)E2AhlF;|eKK-)t5i_ImeH@847vd6vVS~Bx3i_`Y5la`a~
z`|#mIRcy142_p-`&X_*XxW<DS)2E9I2??DM5fq&GHc3)K>2=aZ&IM6x-HM8g^6u<l
z>~%{nICua4ey1W27Z+ala8QXhv2?=;76Wy4c0oZw4{z^g1rE`9f*n0Qpz{Z=biC7N
z0yR{!6EH_VuE{7U8Li%AWT15VfIuW?w+};caWSY^6suEF+9Z&w+)%?d;Y3u#llO&x
ze|<gN$}O(YwForrtaL}8`7o%>c2G(9z>gmlpl0pr_4|y<HC$X;ey1i_FnOfN>KHM`
z?60#0?dV@VuZpW^=bl5^A08Zh#y7F!#4^yvtkR7q(iwh#d)xi=^z`t`dC><$mxO3d
zoWK6T7E3`>j#x<vu_m=md}1>h%3fSx1TCQ3cK6@k--4o|S2+YD_f6Ffe{@tlzGZK7
zGssEWN7g>*Skvw5$9Vn963@wJWSfqHwkf?|e(AxZXNllJ-IuQzj2Klm@%dUYswgcw
z7PyUr<vW+-Y-=f{Rr=j?K&$Ug7u9n~$S`g(a6Rf3vwLRdJA)N+M#b+<e%a1s5E2aB
zdg?vv8LNhAhi`iJ?bnMvyeq$arnSf_b@uAW#rOIl%~vHxmyJ1GGn5;qJ-&GG?}rx;
z>Ynj6&r+~s_Hc2z3fdz7`VeT+c$F&0_tOUo*k-JF2^qG()XUJN1R9@XhBT*RB_%-Z
zt9G@y40$&;9K53_Ab7LolXW9>v@Y}jS1VKX_jj%-DJoa8OfOx!v?}NI!-tJ|cXt&^
zTPQ7Z3#!vkz&>DSSo`aX*6nZa@5{6E$z&XP(b17J8{DbsT+@71r2$mC=kNd9)+cMd
zsQmps38NH`sku*!DwW;bTwI=>KCnT+1YCtKSiD#n)UA6T8xwOz!uN9Vzdx0K{yhG_
zAaFILw1}0QvB~Mev%a>DSErMN4zO!Z^;#3ZUk)^4QdMQe#Ka^ZC)fA#^76w64<5Yp
zFmlf3^z%v2zpV{e9r}!~wPTF{w<D;j^v4!-48g;P4`&!AvrU>j`Qei%EnmKrfadZ*
zEfpi<oiD#OyY<O*K3#q7(8ZHC!IJ|*EO(6?9*7uB6y0!w<wLjrz5|`Y>YxqWpaTm)
zBQhKE@7u-fEMnD~$^|ML%R5|L%%0YPhd9AaTK)KaJ)qW(p5D0!JEl(;PdhWCF~08S
zQSi8<+F@4(h_{r456Ib8DcIZZKUG}AHlbrh;obR6&o~q&nu6^8cwD}H@?_y{xwpd}
z-dX6}E+8zN+_s{lBS-u@liDUdvCUi-ii(V@!`5Efe?7wlwAwVqXr`m})~MbWFJ2tu
z>+d+R3~4CUqUuWqXc3QF?%%(Er7fhCl(hQ09XkHiSAUliP2KsT@Q*ojS5Yvd>rt0J
za|06#sn$n(V`oio_KwQT(%2R7dCT_I-}2(GmQB0qb$jWwo!xsvX3VyFYtld6$3|^d
z<;svN%~NKsyy0dd;_UkD&%wlPPg+mfKDM^`{CCaOsI%6_=l`U2{P}6~{&!F0o@ETn
zmMqawRXzGj!gR{?>Drc-k)VCEDJf5Q<$vF+exLd5%*=4v_>D=eR%LG@UT53>{c<^K
zV^ZtBf4{O>+1Ro!EO4A<U%$`E$tlmuo?*x7skaXVFf{HupUw4PtB9y*=G|STRwXYc
z%reVewPcBks=9jhpHgjYZPV0KBDH@$9tX+k?fmdo>gds<TDrPdwb$<ndR%dOnr>{>
z+5CM!-9VEZLPA1c{(iroePu;p)uT@JEd>t`&935Sc;HtfDw80#UbmrJO!v~`e*1Ns
zHW{_HwXNE+C1jFG$_as|Po7kK@k*F|cG>TDyZ!I(F28=5-~P>~&rZ(Hpw8^;d;6=u
z=k5Lb?Y5SlUfB0{cTE!yvHbk`({oZ>{om5(kE6C`Ev@_eYvqm|Kc3xZVb~$)eV`$7
z&nK-1vAfGMPfgLBWsulZ_Ws^l<MeYcj&urFeLicxweoY?-;e$EUtYYvony9i*|Jyv
ze!u@8dEUDG-JEOd<JbG!|Gg3!v3hOH&Y<u2>-Ycp`*-S`Icr+E#kGu$Kd&<Eleb@2
zey`Gfb=caZ!`TdR&AAB-n=793JeXygEg~wq)Ux>5iTnGtl0H8>Yg+Xs<L%wu;r0K2
z-#1M^H>dt*X;)WQ$+I((&);5K8?9|%@L}08E)I?f`}gnv_vg9&>nA5CYiVg+>ek=4
zf>T({V-jfC#`gQ2VlRLH=_;kKulag<dRDz$I$cCY=8cTHnwp!qe%zHaGmWpVjox1W
z@GfJ+?+t<`31aJY8kYOd4~vPJv-wZ#O7H1<RgZhk?|ib_|Nrm%ttlskp1-|wC+6$R
z%g>h`ld>*bbF5GH^`5`Cve#!`TH@*D?LGPM!+^xZh0o5<kAFPJuKn=B{QZB!=312&
z$?Yz9*aTXox^(&S)f+Z!aN9TEs^Y_fuCA^*+qw7s^P8@%m8WITaL41TnZX-oju{8F
zxf7C-7XAA)eSgOPe}7F+O+5VYg17$OB}b09Y~OS4(b4X$6(5tf_k0cJxBW7~$k@2_
z#RWxIcX#he&(6=Uzba-H7#J9CyFGGq+Nl#KE*$9;&i^5`IsN>#OG~}8Wj=rYd`e!k
z!Rp;9Ne3>4fbW&5(GrG9EudYiswyfPmX?uwtG)&$CN4C~xv^k#`uVKi-`-ApR%{^?
zwLNccQgZUuWxmp$mwtYJo~<MQ{?5+evfZ(UhK5}o9T#%9-(4naU3SG{{rWX)e9Csm
zitEKpSRy69?aA}!*LU4dba83f922*z#PfOmpTOs*&+UGl%hWLWZeH;`<`Y5&AeS(H
z`TqTS8?W@2L)`i=n)&T6Xs_S1Xu}4BukY{28>gKKh>4lw9>2e8*~T?%d?rnqI(4aA
zuhh%%{lBK>n9bJG(lRM{;Ba=Xb$Gw+w;3uc>;M1j>g&4}TYh&b$QuWnSgZbgJT59I
zsOUM%Jb#{BzuekGhn$WcJGN@U0tfA|H5U#xvzI<P!uj>>?QnjZ4-HmjZ&vKB{+{*n
z(o#_J&!16zZjPntxz;;dw>y0Q_WtQYf7S;5%{PyPA7o_vc#28G)6vm!mRatsWxli1
zPQDJ0moZ8{#$zeNH`lV*jnDn+zwo-cx><(FZoRggpu;Hm?f(Q=m%j_i$XFq!7qjBw
z;dbly{=U9f&&{=-I(P0`S?jVDk(<-1Ua#FQA|<tI!2$){s4X6|&GWBK(~Sn@m)zUi
zG!+#ePTQZ)uw&XR;|39j1?xVaVu}a~TC`+|%Gnu)&dJAm3gzr;e{K2o<>g{fqpi|(
zt@@1|Guxj}CSTusKW}?{Y5n(icdzcP{x01oEiJuz`Mj!Es~-RR_fN{IWJMdFY?W~#
z<AKMk(itq-1q_<Q-!bnfdg?WG>eQD9+2z+1?(v+gCS_6ZfOmZlE5nZXv%L$}`Y}I<
ze>!#lF?N2rkfNeZudc7JzglZs{q4%ZW_Dc<R)&46vp8q0Z({a&IF;2vNy%w`?YEg)
z>ozXGd#qPlR8B6>QH$Y2tXcF|GlLiwrWpscxgXemzq5GJqD8CCeDCe6-MwkkrYrmF
z>$xv8HoRZCkE7*16Wf^wQ&|lZ6&*LHoxOBrW$@L7&g^%q-|x-3w`b?OeZTWuU0q{8
zJ8>~IJdddq<j_9gaQFFC)__U#Djsp>-rnZx+|C#3;n5Kk9Q^gw>h-TapSKTR?AE)c
zkDbBp>8ad=8H_Bi?AG65TNV`*G-=YLNo)ET8SMId7cg$FC}p&%{<els-fqpQQ>Ubk
zH#aw5T^DQJ9mLr1e&?s%4UtT2uk6<AH1M@M&zw2))TvXG4nN%S>fb!u>a5St&Wfop
zGu$tEYG!bTfvI$UxY&Vy`+pIqr|AZVg-yG*CUWtyUg_5p-Q_OsEPifM@gd>wL;m^=
zR!R&%ro75cP?^@iC|vQ>RUvwNUg-L`y(W2gEVky~k1N|9%gM><<>`6x$H&K0r%p{R
zby>eT;UH7#`)iTUz3MkuaWOF8d}|gO5+dqg)&y}KsI-fSn4z*V_4G7QW%YUAks~fo
zpFN8bJ)51Hl9F-tRt#%vOOz~YLt~EF%TG^Necm_|93(mo4<A0Xs`|1*Wo7vKxKpQ3
zUoO92tM2*hQMdk;O{w16k1LlRIN;Fg?()IBm_aUa`|XmSM&1V+H1}*`D0_9q)4J?U
zfTw5YqsNa+ug8{a+S$e3-Bo(|&d%bg6DKB?x-fju3>S0wH;?m5ZCs_`i4BQ|OTN8{
zWMyGFk+xY=UEQ5qOb1lZrk$I!l98D$LROHWrt7R)XvhW@o*9R<xfh&G3vOoPowI$m
zY4)+}`xzTrSEVtm=29?jaJc*2l=Z`<rQTL$Z)VIg&)3_1cirdb=i|R`G@I?KsHnK<
z_TC~^X@;KU&4qjl2}0{L13)R+$ERmo-rZG8y{E78oUC^J@AAUO$GCWSu6%fSxb)kb
z$kmIP8$RyfU@_>veulx#)iv|sq1IP7HZI=x>y>utt1F)8Z9bndm9PH!DOJ|G%;&uA
z_c_yaqnBw0FT3+-3&Vrxb$8g>?y@z28Wjl<5i`_$XFb^?D<`+^%9Sh9cF#XOJ$>rj
zxn&GY4eg=1EN5L68Z`H$asKd<l$5-+A<=nlzqYpaV;cvC9jrIl*uXA`J9+-Re_dVO
zR=d12GYqAS)6VF6urTafo5gv<@h3CS!>OznLN8vt80OBvFh5`~FVE@y4U!S|tPEFH
zRY^;5DI~CQEl}j*;@VR8HY+q{S4yb}1KTRSx)?^D8I4RC9e;m+&%S#9zxQ;#*e#$G
z6)NtK#=vNN<z+F$NB@;8SMFMytA6+P{^?f(86;LzJ?dxTn9(Tdz~Hd<-%ggCLIH+6
zM@ANgD_xQf2XsV0!ZR3I&NzXEx*Zrc2QV-)Y+ZHlUn@u(69>Zz(ccVAX$u*c7_yGK
zDl|lDG%z$o{rxQC(A~^Xz+E>Lq<S7>3a5ktGphhYfc82jHmGS#95Y%$284dSq_2IT
zLGsU9K8EiR`|I{T+y7_Psd}4ykiU}H1Pr*18`?5%ZCPn`<k-pc=g+^=VBk4oW&pCP
z&BMp%iu2;jq3i1!K;G#9l{OH!swP04e}i4XfE#Re8UrKL`SX4*W?)KNfaK`Bkf^9t
zcXyYsUb5uLvU%|_F>7S4%QWom<EKuYn&-#PVBVjb0P_6ZC)4-;S$gQuA(NaN2CnYz
ztIOZt)6&r?`T4V%jW-C?Fe-ZD@%7!^=(o4GUvFe)x0xZqP$xILmx*IW6VnT|lP6DF
z)%@7dCu6y2vbz7O#KUb>4_n1!>i&T;(5ow&qGDpNj&urV-QKo#ng9HE2ahm(_<ZB7
z*|Y{m=KzMgDNjyJ-1T<bZ57YP#zrZVj0s_Dqn_@$|F9tA-=CkaZf#w?Xz^mxq9-1*
z)@5fZ|F>`oUs(~T>>0GT>Z^#D*s>ERPDKA!V|c)pV<v6f(4eT%AUA3D?A3a)yDak0
z&$Eq=jEt=M^>X>vyt`I6-<H|_c+ebft8Z-`Jz32+2y_t9-`DZ?Pn}>Wa4xfE6)<Ss
zf0gmotT}UJ=314Ws;vI=<KwFE^>Mw&_k6t;9kn^F7c{c{eB<-^^>H_E-h6d=dA~~L
ztu2{d-QB^3g&UQWl;-qD?<!ddn#VeN{CM@ZUWNnbQ#NlDG)ds%dT@SA+1sevuUEs*
z-R8IdQ_#!w<D$EK=A$E>RlnbEFFh_>?lB3}RK2|1Kl{;<PSbzSC1qu6Lm6YX=gn2g
ze060ds7ZCKS9<+yRdsdu-DPi!?&<w<@6?+z{r~HHA%=C0k`4!CL=Mc?)Yg8z>-*Cu
zPckko@vQoOx7@Vgfy48U7cK;NhCbck+|H-B*U!tVOH4nm=J4?~aeJdctAq;A<fVto
zH>8J%I;;+6C}8JWFdH;SG|Ret-L*B5i<c}}BK4h>o&EK@-S4l>u`J$_aZ%~H&VzNa
zyG7*X*MEL~{`Kwr{iWw5tYr8=t?<syPV<_x`)Yr$a%^UswB+=3{nsglop$#=Ok}?&
z%K$1YTbN#`U0&`V9uYCa$k;erX1;CpHZ~rK1=r*2V^^+R>E+=OaJ)}8G$3HXp+ioh
zqM|F8EOEKJt28(!W)7%zRQvne%R4)ZqxM#P<&8JCwT*rG^5wbPyT6HP=<A<Xe$USk
z!NhjPk+Ed**Vorye|ma4T=xBym6KIoe!HE2eP8YGDbuGfU+mtWb!SJRm#1f7LBWQm
z=H}3lkR`ddx4pcvG1<%CKYV}PUl9q3iq-eo7-FWMJ!aR?psCT2cWHC_`6zi|0f7Z|
ze}Bb(-uK}{0k53Rjk_Be4&;JLl!Gt#FfdFHU|=i;l_+`-l>`pRh&V7bc!LT__Wh?A
z7^dIIN#c|+U||(tcp$X<?lB>Q1P(3*h6Ac*(&CK_%Rsp|=1}N?21|_w28QV&x{T3t
znHsE-O>>s9EOLqdY<KZ#7uV{=3<e_JVAX9mHl=op?XhqdKUEJZA)P~WS#nFc7~VNB
znt;xbnKJitBU7{Unm(oj0cRMPo<VG~Yk=CcfnOnk59|;fMrNp_s{&NgfSF@PGZP0x
z0Vk_~0Xx{~(;A?DOk{%zZEIva11e>AwDc~3N^ZQVVqKrb;PxO~lHq~SIYyQ<5A#bI
zcDTpI&5Nr}Ua2=_dbBKS!$MGW9pnLpLa6rv5r+dTXBeawx%bOu3ET=<9kv$iosBF!
zGnyqqVVPqlE$ztM2Jrw7%-NyhjS=WU#n9jlG8*itBWc3F8JN&@nMtz>7_fqU1S-S9
zDqB<&kYf!j3GpuP$6ML!U*6ki8&bCI3aG?B3buZM;-yQMzFarI7jk$(0ys*Zg9BJ<
zk>_N!EaA`jn{NM{$n>FSm1+W)LITq*CWZs5pzanVNW~i&(8IexkOL_)K5VyQxU>G!
z!wdc5dQq~>4T(%rH=c%{KlVTV&YDZF7(RH49I(<sE)&j8pL@B!{zLpPmG8;ilNk*{
z|0%xAe;+;fkWFmxuV`6DyEdkX_Sjt|o==}XJ$GANKPF&#i^|PhP!sLXnvHh<ztoG|
zH;w%I>S}qmn|tcgvi$$@e}BjBP5pd8u66ger&@|Dm;d>5=lA?ior~K`|Lo2exwmEK
ztu5WfuWwA+lAb=#>dw3sY`n~O?Y`~1d;7|^<n;a=u6h5DmTk=xU%uc$!1liCT|cU8
zYc=8<8xMBve(blsPuG+6=ls=?-M6n;=p1^REH3vW=%H`)3Qrf~?frkR{(l$xSj|`T
z-kP1!$Nz48Gw0j;n~J;7t~;{3dUt8g%2&pjLUJ#^-I-MKBVeDC(`*f;O-pYd|F`Tz
z15>lpl{K!~+xx0NI_>=S?w*?Gt66ux&+0F<kjbm{U0}BD{<*j(GYm`DNU`ns&R=(@
zYPyzINZn*_W8cGvx8(n4baivvWg1*rxpS6l%j@5dg0n6xXpBBSZOMfP3bM9kF}+fz
zMXz_9KUd{;{@kpk?QXr7R(Jn<b#0^S%DelIzSw_#U2r>}>>ayrZ|6SR@@KB-t4m9}
zZy$d*YsP|b@xP(vYN|U+@08y^8+h!-##eWCZvM2b7Nqy(KSt&+C#Gmh*`##bJ}x)y
zm%Nl|)s{<_<O+V@P<FRjaj>~P<I0PRd9vl_=h=F_oVTW-f#L7tkk07i(^lC{-m-=L
z&b;VJ$CfVFUYhRTJKx~o+hqS)Ggj)w?s_p%^Z(0hh5K!bTt03upQJK%p7!o{kC~)R
zCd`*#{_ODPx;+Jf^>u}u#tmvKpTA#U_0Rmf^4-np{Yi_WPoF=3e(lUAX6aW48kxH|
zvL8*%7qBRJ&=6(TU-H|0!Ikyl{y|sMrG%dRi`=zmkImM+yHQ_X@BXhJw^Q1DRp{z4
zE)I@@-#1=gTN~Uhrh6yune@N<u-$jxO+5em?e_aY5fL+*Yz@9mI@*18MWAy3lejOh
zR&(+3mHocq$ov22=g%(hRJ+BsRaA~BC!e4FeG(Hhv#rs$InU>ZH?#5H`CrLyR`PGR
zdJ(gEGZTmBrxQL?LcX45+_-V0oMiMQ_v7D|l)b%Gne%2_?(M3aH#25P^!L8?TpPXp
z+l?D*qjr|>{NNQB7$_%wd$P^XnOkyR{#$xKOE+rEhZ{E<wkNKWWMDXO+<=)Q#yKi#
z7HG}to1XC4%X_QKb>sKN_|7ufXw~JPad}zqH2wH@--7K5a(!o;UH$a*^x8hgD-Mh-
z>lE$m;y!--7<T*vXuadN7e=~SS$B49bnB5wEajOmC?ay?Iq&+zLIw;B4gH{|Cc_U2
zE(L5H@PhisyQe+0bnlnD`tI)T`fueCkDrN%i)SD2lRb6*e0XZ=(yN6vZmFqD>wY|B
zU!BY_Nu%L_>0Ik_zr9soFLjA(ujxzLVw`?XLru*M)Q0=;@UW<)<Vtt>+AFUj+@y_C
zIzYSCCn~$IDt~`3>-xI6pFV$H+xJx1$k_Pmj>2T9fuTl5Mk11uEA{vPx%5io*yh`B
zXW7;6^78gB{qZ3&_vR*7(2!yJ{MxiqljNn#maW>cBcipn)vEAOi&e>s1urizkCr`M
zu{rH*P+s1;tA-5fTnZnAKR-Krd1LbN8yvsHICy!l?kId5vcIm@GYC}Em%m#Rx;iX!
z&Y76U$NS6AIbB^H?w^>L*wxds#bWAB(Bh%g^mJ`)?bEL`8iZK|esn%~kYJj3XU6)I
zn?SoUx1^t!yIXi%Hq6~HuB>dEn*Y2tkB|4iHsAlV_iAC!)alcg-~ab*`>zj&`6K_e
zhA(7b`oJYBDk^1LwPn(zNuZYS>c<lKH#eo;+EclCmT7icsYtS@m{``44#8iy@Bdq7
zmU}BgmVHGd6UTufNN?M!=t;-D`v0|Q@%fEgv#)E}+sChs+Is26#^kkq$xGDd*93Wb
zdRi4cXqcuGxoE0(xYr~Qqp69h`|`o-feefhuO1!kma;5b^6B&EnG-iTczJb|y}y@R
z%A@@C#YJaDMa5fNGAEnm-dZx(y4-6Li1GM%fAk!_edq4KVqmBV_w?*+<CR`EVS+&J
zogIOWj*emOMz>}fr++zXeqTdT(J|=inb)VLYEPXpBcssB*ms^y<YaaKvU~p?b?a}*
zx~iocx#`HRfCK**GcehITyFo@6SUFw;o)}E{ChTg|Nr|v%P^U(-lOV(yL|1Ev$M^$
z?d;-gtG*P-@pEuo`1ba;u20&s%gg;=pR;}+l9RJ0DLHxS{Q2uIT?$$oxA)eo42C>I
zP<&@*X6|}EuiB*aRmgKgzX#uXKn<zle3RXCHwW7&s;RlD`_H>_ZEbYvpC5%wmoHzP
ze}CVZJ@=H}-r9P3neXg1eT*K97?{FW#>q85H_g2jQv2)6Myob|PHyhY4-Pi3?Rz-6
zsk!;;?(%$4lHI|<!oYCgIjHf(P{YG2&~UxTLIyNm+sZAzrjLoi4HV~5_J2M!M{UVi
zxHbEFlq@Sl52&Zb@WD{Tfq{WR-kFglV0q2Yr_({57tjXa)r%P%=DISn1f;*YzdwHe
zkE8k}_iMj{dI4d_85^v+nK%~sX=rE!{QviN>a=OgrpMPsn$14@%7Y;wJ&=L1V(<F>
z|Dyi>`g-}oLTAl-h6ijS4h(Vc%lH2VomaVpnVoONo;`P7Sug}V2dhq>SLrst=2Iu1
zoXrY$xe5nSQPD7WrUt8CCXNHIL4z-{RwWl^nPzXP{G7IQ`SQ~b3nFB>8D8mdDKuCu
z&c43x*MnyMFZZh7zr5%!ztxJ5;Y#GcFm{H9*PMKOVR?D$tjgcLvAMQAKOS^OhE?UK
zC7=a}2M#!J3o|*~bzx+Au=UU1zgL(0&tKhl{OD0lJ-v6=*qIodH?Z(9Fg!>GwNM%C
z+L$;7jPplz<)1^YtBV;J7!Dj>Wj%ktitToT+m{R&7#Mbx{^M^res1!{DNl_U7#J8l
MUHx3vIVCg!00wGhUH||9

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_ns.svg b/doc/sf_and_dist/graphs/jacobi_ns.svg
new file mode 100644
index 000000000..eabfcf568
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_ns.svg
@@ -0,0 +1,75 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="110.4" y="59" width="341.6" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="109.4" y="58" width="343.6" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="109.4" y1="58" x2="109.4" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="104.4" y1="70.88" x2="453" y2="70.88"/><line x1="104.4" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M107.4,70.88 L109.4,70.88 M107.4,84.64 L109.4,84.64 M107.4,98.39 L109.4,98.39 M107.4,112.1 L109.4,112.1 M107.4,125.9 L109.4,125.9 M107.4,139.7 L109.4,139.7 M107.4,153.4 L109.4,153.4 M107.4,167.2 L109.4,167.2 M107.4,180.9 L109.4,180.9 M107.4,194.7 L109.4,194.7 M107.4,208.4 L109.4,208.4 M107.4,222.2 L109.4,222.2 M107.4,235.9 L109.4,235.9 M107.4,249.7 L109.4,249.7 M107.4,263.4 L109.4,263.4 M107.4,277.2 L109.4,277.2 M107.4,290.9 L109.4,290.9 M107.4,304.7 L109.4,304.7 M107.4,318.5 L109.4,318.5 M107.4,332.2 L109.4,332.2 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M122.4,341 L122.4,343 M143.9,341 L143.9,343 M165.5,341 L165.5,343 M208.7,341 L208.7,343 M230.3,341 L230.3,343 M251.9,341 L251.9,343 M295.1,341 L295.1,343 M316.7,341 L316.7,343 M338.3,341 L338.3,343 M381.4,341 L381.4,343 M403,341 L403,343 M424.6,341 L424.6,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M104.4,70.88 L109.4,70.88 M104.4,70.88 L109.4,70.88 M104.4,125.9 L109.4,125.9 M104.4,180.9 L109.4,180.9 M104.4,235.9 L109.4,235.9 M104.4,290.9 L109.4,290.9 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M187.1,341 L187.1,346 M273.5,341 L273.5,346 M359.9,341 L359.9,346 M446.2,341 L446.2,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="187.1" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="273.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="359.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">3</text>
+<text x="446.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">4</text></g>
+<g id="yTicksValues">
+<text x="98.4" y="73.28" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="98.4" y="73.28" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="98.4" y="128.3" text-anchor="end" font-size="12" font-family="Verdana">-500</text>
+<text x="98.4" y="183.3" text-anchor="end" font-size="12" font-family="Verdana">-1e3</text>
+<text x="98.4" y="238.3" text-anchor="end" font-size="12" font-family="Verdana">-1.5e3</text>
+<text x="98.4" y="293.3" text-anchor="end" font-size="12" font-family="Verdana">-2e3</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ns(k, phi)</text></g>
+<g id="xLabel">
+<text x="281.2" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.19 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.48 L126.2,70.51 L127.9,70.53 L129.6,70.55 L131.3,70.57 L133,70.58 L134.7,70.6 L136.3,70.61 L138,70.62 L139.7,70.63 L141.4,70.64 L143.1,70.65 L144.8,70.66 L146.5,70.67 L148.1,70.67 L149.8,70.68 L151.5,70.69 L153.2,70.69 L154.9,70.7 L156.6,70.7 L158.2,70.71 L159.9,70.71 L161.6,70.71 L163.3,70.72 L165,70.72 L166.7,70.73 L168.3,70.73 L170,70.73 L171.7,70.73 L173.4,70.74 L175.1,70.74 L176.8,70.74 L178.4,70.74 L180.1,70.75 L181.8,70.75 L183.5,70.75 L185.2,70.75 L186.9,70.75 L188.6,70.75 L190.2,70.76 L191.9,70.76 L193.6,70.76 L195.3,70.76 L197,70.76 L198.7,70.76 L200.3,70.76 L202,70.77 L203.7,70.77 L205.4,70.77 L207.1,70.77 L208.8,70.77 L210.4,70.77 L212.1,70.77 L213.8,70.77 L215.5,70.77 L217.2,70.77 L218.9,70.77 L220.6,70.77 L222.2,70.77 L223.9,70.77 L225.6,70.77 L227.3,70.77 L229,70.77 L230.7,70.77 L232.3,70.77 L234,70.77 L235.7,70.77 L237.4,70.77 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.76 L272.8,70.76 L274.4,70.76 L276.1,70.76 L277.8,70.76 L279.5,70.76 L281.2,70.76 L282.9,70.76 L284.5,70.75 L286.2,70.75 L287.9,70.75 L289.6,70.75 L291.3,70.75 L293,70.75 L294.7,70.74 L296.3,70.74 L298,70.74 L299.7,70.74 L301.4,70.73 L303.1,70.73 L304.8,70.73 L306.4,70.72 L308.1,70.72 L309.8,70.72 L311.5,70.71 L313.2,70.71 L314.9,70.71 L316.5,70.7 L318.2,70.7 L319.9,70.69 L321.6,70.69 L323.3,70.68 L325,70.67 L326.7,70.67 L328.3,70.66 L330,70.65 L331.7,70.64 L333.4,70.63 L335.1,70.62 L336.8,70.61 L338.4,70.59 L340.1,70.58 L341.8,70.56 L343.5,70.55 L345.2,70.53 L346.9,70.5 L348.5,70.48 L350.2,70.44 L351.9,70.41 L353.6,70.37 L355.3,70.32 L357,70.25 L358.6,70.17 L360.3,70.07 L362,69.94 L363.7,69.75 L365.4,69.46 L367.1,68.99 L368.8,68.03 L370.4,65.12 L372.1,341 L373.8,76.41 L375.5,73.68 L377.2,72.75 L378.9,72.29 L380.5,72.01 L382.2,71.82 L383.9,71.69 L385.6,71.59 L387.3,71.51 L389,71.45 L390.6,71.4 L392.3,71.36 L394,71.32 L395.7,71.29 L397.4,71.27 L399.1,71.24 L400.8,71.22 L402.4,71.2 L404.1,71.19 L405.8,71.17 L407.5,71.16 L409.2,71.15 L410.9,71.14 L412.5,71.13 L414.2,71.12 L415.9,71.11 L417.6,71.1 L419.3,71.1 L421,71.09 L422.6,71.08 L424.3,71.08 L426,71.07 L427.7,71.07 L429.4,71.06 L431.1,71.06 L432.8,71.05 L434.4,71.05 L436.1,71.05 L437.8,71.04 L439.5,71.04 L441.2,71.04 L442.9,71.03 L444.5,71.03 L446.2,71.03 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.19 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.48 L126.2,70.5 L127.9,70.53 L129.6,70.55 L131.3,70.57 L133,70.58 L134.7,70.6 L136.3,70.61 L138,70.62 L139.7,70.63 L141.4,70.64 L143.1,70.65 L144.8,70.66 L146.5,70.66 L148.1,70.67 L149.8,70.68 L151.5,70.68 L153.2,70.69 L154.9,70.69 L156.6,70.7 L158.2,70.7 L159.9,70.71 L161.6,70.71 L163.3,70.72 L165,70.72 L166.7,70.72 L168.3,70.73 L170,70.73 L171.7,70.73 L173.4,70.73 L175.1,70.74 L176.8,70.74 L178.4,70.74 L180.1,70.74 L181.8,70.74 L183.5,70.75 L185.2,70.75 L186.9,70.75 L188.6,70.75 L190.2,70.75 L191.9,70.75 L193.6,70.76 L195.3,70.76 L197,70.76 L198.7,70.76 L200.3,70.76 L202,70.76 L203.7,70.76 L205.4,70.76 L207.1,70.77 L208.8,70.77 L210.4,70.77 L212.1,70.77 L213.8,70.77 L215.5,70.77 L217.2,70.77 L218.9,70.77 L220.6,70.77 L222.2,70.77 L223.9,70.77 L225.6,70.77 L227.3,70.77 L229,70.77 L230.7,70.77 L232.3,70.77 L234,70.77 L235.7,70.77 L237.4,70.77 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.77 L272.8,70.77 L274.4,70.77 L276.1,70.77 L277.8,70.77 L279.5,70.77 L281.2,70.77 L282.9,70.77 L284.5,70.77 L286.2,70.76 L287.9,70.76 L289.6,70.76 L291.3,70.76 L293,70.76 L294.7,70.76 L296.3,70.76 L298,70.76 L299.7,70.76 L301.4,70.75 L303.1,70.75 L304.8,70.75 L306.4,70.75 L308.1,70.75 L309.8,70.75 L311.5,70.74 L313.2,70.74 L314.9,70.74 L316.5,70.74 L318.2,70.74 L319.9,70.73 L321.6,70.73 L323.3,70.73 L325,70.72 L326.7,70.72 L328.3,70.72 L330,70.71 L331.7,70.71 L333.4,70.71 L335.1,70.7 L336.8,70.7 L338.4,70.69 L340.1,70.69 L341.8,70.68 L343.5,70.68 L345.2,70.67 L346.9,70.66 L348.5,70.65 L350.2,70.65 L351.9,70.64 L353.6,70.63 L355.3,70.62 L357,70.6 L358.6,70.59 L360.3,70.58 L362,70.56 L363.7,70.54 L365.4,70.52 L367.1,70.5 L368.8,70.47 L370.4,70.44 L372.1,70.4 L373.8,70.36 L375.5,70.3 L377.2,70.24 L378.9,70.15 L380.5,70.05 L382.2,69.9 L383.9,69.7 L385.6,69.39 L387.3,68.85 L389,67.69 L390.6,63.55 L392.3,95.34 L394,75.47 L395.7,73.41 L397.4,72.63 L399.1,72.22 L400.8,71.97 L402.4,71.79 L404.1,71.67 L405.8,71.57 L407.5,71.5 L409.2,71.44 L410.9,71.39 L412.5,71.35 L414.2,71.32 L415.9,71.29 L417.6,71.26 L419.3,71.24 L421,71.22 L422.6,71.2 L424.3,71.19 L426,71.17 L427.7,71.16 L429.4,71.15 L431.1,71.14 L432.8,71.13 L434.4,71.12 L436.1,71.11 L437.8,71.1 L439.5,71.1 L441.2,71.09 L442.9,71.08 L444.5,71.08 L446.2,71.07 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.19 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.48 L126.2,70.5 L127.9,70.53 L129.6,70.55 L131.3,70.56 L133,70.58 L134.7,70.59 L136.3,70.61 L138,70.62 L139.7,70.63 L141.4,70.64 L143.1,70.65 L144.8,70.65 L146.5,70.66 L148.1,70.67 L149.8,70.67 L151.5,70.68 L153.2,70.69 L154.9,70.69 L156.6,70.7 L158.2,70.7 L159.9,70.7 L161.6,70.71 L163.3,70.71 L165,70.72 L166.7,70.72 L168.3,70.72 L170,70.72 L171.7,70.73 L173.4,70.73 L175.1,70.73 L176.8,70.73 L178.4,70.74 L180.1,70.74 L181.8,70.74 L183.5,70.74 L185.2,70.74 L186.9,70.75 L188.6,70.75 L190.2,70.75 L191.9,70.75 L193.6,70.75 L195.3,70.75 L197,70.75 L198.7,70.76 L200.3,70.76 L202,70.76 L203.7,70.76 L205.4,70.76 L207.1,70.76 L208.8,70.76 L210.4,70.76 L212.1,70.76 L213.8,70.76 L215.5,70.77 L217.2,70.77 L218.9,70.77 L220.6,70.77 L222.2,70.77 L223.9,70.77 L225.6,70.77 L227.3,70.77 L229,70.77 L230.7,70.77 L232.3,70.77 L234,70.77 L235.7,70.77 L237.4,70.77 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.77 L272.8,70.77 L274.4,70.77 L276.1,70.77 L277.8,70.77 L279.5,70.77 L281.2,70.77 L282.9,70.77 L284.5,70.77 L286.2,70.77 L287.9,70.77 L289.6,70.77 L291.3,70.77 L293,70.77 L294.7,70.77 L296.3,70.77 L298,70.77 L299.7,70.77 L301.4,70.77 L303.1,70.77 L304.8,70.77 L306.4,70.77 L308.1,70.77 L309.8,70.77 L311.5,70.77 L313.2,70.77 L314.9,70.77 L316.5,70.76 L318.2,70.76 L319.9,70.76 L321.6,70.76 L323.3,70.76 L325,70.76 L326.7,70.76 L328.3,70.76 L330,70.76 L331.7,70.76 L333.4,70.76 L335.1,70.75 L336.8,70.75 L338.4,70.75 L340.1,70.75 L341.8,70.75 L343.5,70.75 L345.2,70.75 L346.9,70.74 L348.5,70.74 L350.2,70.74 L351.9,70.74 L353.6,70.74 L355.3,70.73 L357,70.73 L358.6,70.73 L360.3,70.73 L362,70.72 L363.7,70.72 L365.4,70.72 L367.1,70.71 L368.8,70.71 L370.4,70.71 L372.1,70.7 L373.8,70.7 L375.5,70.69 L377.2,70.69 L378.9,70.68 L380.5,70.68 L382.2,70.67 L383.9,70.67 L385.6,70.66 L387.3,70.65 L389,70.64 L390.6,70.63 L392.3,70.62 L394,70.61 L395.7,70.6 L397.4,70.59 L399.1,70.57 L400.8,70.56 L402.4,70.54 L404.1,70.52 L405.8,70.5 L407.5,70.47 L409.2,70.44 L410.9,70.4 L412.5,70.36 L414.2,70.31 L415.9,70.24 L417.6,70.16 L419.3,70.06 L421,69.92 L422.6,69.72 L424.3,69.42 L426,68.92 L427.7,67.87 L429.4,64.4 L431.1,114.5 L432.8,75.88 L434.4,73.54 L436.1,72.69 L437.8,72.25 L439.5,71.99 L441.2,71.81 L442.9,71.68 L444.5,71.58 L446.2,71.51 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.18 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.48 L126.2,70.5 L127.9,70.52 L129.6,70.54 L131.3,70.56 L133,70.58 L134.7,70.59 L136.3,70.6 L138,70.61 L139.7,70.62 L141.4,70.63 L143.1,70.64 L144.8,70.65 L146.5,70.66 L148.1,70.67 L149.8,70.67 L151.5,70.68 L153.2,70.68 L154.9,70.69 L156.6,70.69 L158.2,70.7 L159.9,70.7 L161.6,70.7 L163.3,70.71 L165,70.71 L166.7,70.71 L168.3,70.72 L170,70.72 L171.7,70.72 L173.4,70.73 L175.1,70.73 L176.8,70.73 L178.4,70.73 L180.1,70.73 L181.8,70.74 L183.5,70.74 L185.2,70.74 L186.9,70.74 L188.6,70.74 L190.2,70.74 L191.9,70.75 L193.6,70.75 L195.3,70.75 L197,70.75 L198.7,70.75 L200.3,70.75 L202,70.75 L203.7,70.75 L205.4,70.75 L207.1,70.76 L208.8,70.76 L210.4,70.76 L212.1,70.76 L213.8,70.76 L215.5,70.76 L217.2,70.76 L218.9,70.76 L220.6,70.76 L222.2,70.76 L223.9,70.76 L225.6,70.76 L227.3,70.76 L229,70.76 L230.7,70.76 L232.3,70.77 L234,70.77 L235.7,70.77 L237.4,70.77 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.77 L272.8,70.77 L274.4,70.77 L276.1,70.77 L277.8,70.77 L279.5,70.77 L281.2,70.77 L282.9,70.77 L284.5,70.77 L286.2,70.77 L287.9,70.77 L289.6,70.77 L291.3,70.77 L293,70.77 L294.7,70.77 L296.3,70.77 L298,70.77 L299.7,70.77 L301.4,70.77 L303.1,70.77 L304.8,70.77 L306.4,70.77 L308.1,70.77 L309.8,70.77 L311.5,70.77 L313.2,70.77 L314.9,70.77 L316.5,70.77 L318.2,70.77 L319.9,70.77 L321.6,70.77 L323.3,70.77 L325,70.77 L326.7,70.77 L328.3,70.77 L330,70.77 L331.7,70.77 L333.4,70.77 L335.1,70.77 L336.8,70.77 L338.4,70.77 L340.1,70.77 L341.8,70.77 L343.5,70.77 L345.2,70.77 L346.9,70.77 L348.5,70.77 L350.2,70.77 L351.9,70.77 L353.6,70.77 L355.3,70.77 L357,70.77 L358.6,70.77 L360.3,70.77 L362,70.77 L363.7,70.77 L365.4,70.77 L367.1,70.77 L368.8,70.77 L370.4,70.77 L372.1,70.77 L373.8,70.77 L375.5,70.77 L377.2,70.77 L378.9,70.77 L380.5,70.77 L382.2,70.77 L383.9,70.77 L385.6,70.77 L387.3,70.77 L389,70.77 L390.6,70.77 L392.3,70.77 L394,70.77 L395.7,70.77 L397.4,70.77 L399.1,70.77 L400.8,70.77 L402.4,70.77 L404.1,70.77 L405.8,70.77 L407.5,70.77 L409.2,70.77 L410.9,70.77 L412.5,70.77 L414.2,70.77 L415.9,70.77 L417.6,70.77 L419.3,70.76 L421,70.76 L422.6,70.76 L424.3,70.76 L426,70.76 L427.7,70.76 L429.4,70.76 L431.1,70.76 L432.8,70.76 L434.4,70.76 L436.1,70.76 L437.8,70.76 L439.5,70.76 L441.2,70.76 L442.9,70.76 L444.5,70.75 L446.2,70.75 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.18 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.47 L126.2,70.5 L127.9,70.52 L129.6,70.54 L131.3,70.56 L133,70.58 L134.7,70.59 L136.3,70.6 L138,70.61 L139.7,70.62 L141.4,70.63 L143.1,70.64 L144.8,70.65 L146.5,70.66 L148.1,70.66 L149.8,70.67 L151.5,70.68 L153.2,70.68 L154.9,70.69 L156.6,70.69 L158.2,70.7 L159.9,70.7 L161.6,70.7 L163.3,70.71 L165,70.71 L166.7,70.71 L168.3,70.72 L170,70.72 L171.7,70.72 L173.4,70.72 L175.1,70.73 L176.8,70.73 L178.4,70.73 L180.1,70.73 L181.8,70.73 L183.5,70.74 L185.2,70.74 L186.9,70.74 L188.6,70.74 L190.2,70.74 L191.9,70.74 L193.6,70.75 L195.3,70.75 L197,70.75 L198.7,70.75 L200.3,70.75 L202,70.75 L203.7,70.75 L205.4,70.75 L207.1,70.75 L208.8,70.75 L210.4,70.76 L212.1,70.76 L213.8,70.76 L215.5,70.76 L217.2,70.76 L218.9,70.76 L220.6,70.76 L222.2,70.76 L223.9,70.76 L225.6,70.76 L227.3,70.76 L229,70.76 L230.7,70.76 L232.3,70.76 L234,70.76 L235.7,70.76 L237.4,70.76 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.77 L272.8,70.77 L274.4,70.77 L276.1,70.77 L277.8,70.77 L279.5,70.77 L281.2,70.77 L282.9,70.77 L284.5,70.77 L286.2,70.77 L287.9,70.77 L289.6,70.77 L291.3,70.77 L293,70.77 L294.7,70.77 L296.3,70.77 L298,70.77 L299.7,70.77 L301.4,70.77 L303.1,70.77 L304.8,70.77 L306.4,70.77 L308.1,70.77 L309.8,70.77 L311.5,70.77 L313.2,70.77 L314.9,70.77 L316.5,70.77 L318.2,70.77 L319.9,70.77 L321.6,70.77 L323.3,70.77 L325,70.77 L326.7,70.77 L328.3,70.77 L330,70.77 L331.7,70.77 L333.4,70.77 L335.1,70.77 L336.8,70.77 L338.4,70.77 L340.1,70.77 L341.8,70.77 L343.5,70.77 L345.2,70.77 L346.9,70.77 L348.5,70.77 L350.2,70.77 L351.9,70.77 L353.6,70.77 L355.3,70.77 L357,70.77 L358.6,70.77 L360.3,70.77 L362,70.77 L363.7,70.77 L365.4,70.77 L367.1,70.77 L368.8,70.77 L370.4,70.77 L372.1,70.77 L373.8,70.77 L375.5,70.77 L377.2,70.77 L378.9,70.77 L380.5,70.77 L382.2,70.77 L383.9,70.77 L385.6,70.77 L387.3,70.77 L389,70.77 L390.6,70.77 L392.3,70.77 L394,70.77 L395.7,70.77 L397.4,70.77 L399.1,70.77 L400.8,70.77 L402.4,70.77 L404.1,70.77 L405.8,70.77 L407.5,70.77 L409.2,70.77 L410.9,70.77 L412.5,70.77 L414.2,70.77 L415.9,70.77 L417.6,70.77 L419.3,70.77 L421,70.77 L422.6,70.77 L424.3,70.77 L426,70.77 L427.7,70.77 L429.4,70.77 L431.1,70.77 L432.8,70.77 L434.4,70.77 L436.1,70.77 L437.8,70.77 L439.5,70.77 L441.2,70.77 L442.9,70.77 L444.5,70.77 L446.2,70.77 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic ns</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_sc.png b/doc/sf_and_dist/graphs/jacobi_sc.png
new file mode 100644
index 0000000000000000000000000000000000000000..7d2fe2c40a17cf382e502ed169dff6be009948fc
GIT binary patch
literal 37159
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%7`gn|NZ~?yy49WHH8I>ly+omcF*E|=BBqZ_1UEAth8Bk
zFa46c{OZNe)LWiwAJ3Y$EOVOsX&>Y1Ay;CI$~k>q1t!*}M?C-cx6#K(XOYpF1AFAJ
z9~CXWKmYeW`(_q>yVbAOx@L>C2sm*lwwzqS`r+D^z=-Hbsa<*?0RgA}O~pk&3$9K(
z#E_Aj+S$wEpa@brIU(%@7YB&hu}YOO0K__U#DhTuq{qNeh@ll^oKFu_wXpJ_S5mb-
z>#CNRZj_6kU*E#jL96oj|DERAEmrvZTkhP)udl65zPQMB$&w`!E7F`e7RqnsiDguD
zIa>PW#>OKXTe-zAtq#{`zOw9*-JcK6dH467J*~gLXX@0@)^#&23YFUVWRsqqnfd3j
z{QngfOd}&Bzr47(*eP{;-d(T9$9frWY)E9T{`N*uL!+aOS32voPVBBJtHakD)%+-!
zGiMHihnLr)+TY(8WNfQM^7G$w*{;`lety2Xsw!)JeSOyTb+M2BY)U;Hu`NgP;K74A
zcXoW-I8U`jz*U8TE3o&@?sEU%l{q;&H*ellQBjfD;Py*cTKe?c+uP+=eO<d?K|}Cz
zzt9zHqSn?esS*_t$%y9q{Q0x|OSz+G=U7g@a3R2NzMXGELPF<fO-;=^`)X(3xN+ln
z-82Cwk%<f%E~Y|)f(!rtnVCK>@&3Nrw$(lJ)<$k_>*?W%iH((i`Rm9LmosNh$vu7a
z;K2uv@1=!>iaI(x4Q#wpHkWMWj;&t5?^K7N@`ml(um9fMBCyPvX@P)gNLZLyVPWBu
zXU`tJd>NVbJt^|h<Hv^P=Esj7U3#aeva&K}f1NBpe?R-Qzq_Ni=Ow16x9{Fvz4H0%
z>+AmqeE)5&uD-m8`N3i%bMxhupPz|pMF#{N`1<<#%JB8~oNNDf7nhc<4d6I;_N=Oz
znV7!5{+Y99<zGey+&Hx+Y<1>^1&mv>Y=4BiR8?6?N=jB#RoQ(qZWRdiS8L=5JggJH
zPbNP<|IM2>8FzLVo}FcS_~5}tw_d4_^Z);0?{y1)RcdHx*dt>(X;<m%NAKSG&9y2m
zC@oF>^W)>6f4|>brT+i(*?(90`@XqzW!FY+UF0{{$|U1LgZ{oBi|*`Nx@_5}SF6`Q
zdiAQSzn{PK^|hsuo73jl)$Ve+`TzI+|A!ABZeAO`-R_sTvwuxZ&4&*kF8qvAQ&W5N
z@ZrH=f7_#Lqqj>~m1y+!^=-+x$fT~WZdLxyCnaUcwi+)lE;%{5IX0C-8aWrge)w>q
zPNXz7|MoUset!OYRj=0uz21~}*D7jzUhmwwviI)YyK&=&fQZPEQ&Y9I@3_he3m?{A
zzo%*PWZ`-9=Kc8bBOy82*};Lqdzy}BVBFfU&(CJ(U)oWaEF&xX@zbY6_wLPOWM=#D
zxZghP$7_ui1DQ-lkwtAgi=J|Qe|L9r@$+*(e*Adw;DJL)iHZIHKgRj{eyVwTdj9!+
z|Npg}&whM-%p+qlVaXDeTU)b_KRDRz>E-q4%F5uJJ39n>-40KWuj4#$a<cl%%ggy+
zzI^%R)z$6;2OJhHUi|Z6yZj7`LM3s%n1q{~QkPykd;k9YBS&0nYHMHK*r*)7F6QB_
zt=TN>?8R?x82<VDcWdh9OP4x&duyL;tokJ)E$tl^Htn2YubXpDj!tG~=9av>v;O?4
zxwR$Jd9GFIkGI?JTNFNGaddQy*;&+TRr)F;TIl?Id;hE~tzIe9OPQ)$Hg06(Ivkdh
zqqB15O4WJhDJKNV-rj26yxEwUo$tuqyK_H3KVSUqP2@8F`R6VybpH6^gU0v0OO`Lc
zyx5)p-;c-qAd3nL3>fzR|7V?kZqCC`PfwqjXB!=Dr>55S?(Xj5x3^5C%=6C7FiZ|u
z88XMRxJ|zP&qVwGe<uI?``iB7^>B`b^+F7-D-z?X-<nR-iELWDc=5T9r>E-+OGun>
zm#;li{eEwIYb$HOjb7{2QzDZlP5SX-aeu|*Uh^&2MOgRS|NFtr;2Jo?uGZ@1%a=9Z
zZl>?~a>@JFrtSInmsNj%SM%wldXJp#t}C3pjg5^uvAaTUx30RFF~h1<3sf2&Y+|kX
zez$z;w^9kKl8l|t?f-rW-rMu=^vRQnr>1D?#O#=0Rr-oy!kjri`|JK%RDM#?4qKD(
z@6XRG>tbggZs)(eHrm|D**S7=Rq4w3&70Q5@1GaDyX@k+SnIkU57}Q`UA^4)`}6tr
zM%CYPLbR?jzYqTM{`T5v^FA5NMa6nbN=-|>r@xY^{(RPaXW3h+<YPS#H=nn=Jo9Sp
ziwla^*2P9Y{I1Yquwc8`+Q3blibWJ%z6uEmEn+xzZEdu6jqh~5SP_SvB`+s^yV1rg
zE#mO<+S=R9>;Hc|E-&i9$-|@b_0O%X*`f}THWeGreQe{E)@qnEXHLwcSuHIrM=xCp
z3S1fD<>b`#?T7aIJ&PDl{rdV^``5QATeg_6uDEb~s&@F6>tA1A_h+2a%+CMn&id5T
z)3_Gg*-_~He8<|gYne1ySy^u-7Zw(BE%@>C=hUd}&h31f4UZl_UR=B<`}#Vr1)zL?
z<@LTFkGNR_mif(HRea~}-B`vclhyt0esBl(-Q1k6-SFv{biU1oH&0Jb7j-BsE)KqQ
z`Lg`$olYEwPn<dzcrR*;+e9%3#jFKewwO3MJ6qQLFqp0vtE8yd*wVuC?%rN*k!>EL
zmet>M81(miIK=$E`sF261}7&cFWdN%Ju6~dudEDiH_N?M@a;`x-u-=Rb4{yb!q>%U
zmJ4<C_xmrkS-xmj>Fc(gJ1r+poS0!U>-ek%MbFR4K6>;h<HiO>S*wzYHC4P41`Vp-
z(>7#X)jD(btfX-ok8bofovn4x&&_3C5Wm09NISA4%MV<x%2*b$*xTE)@kks1rP!Ut
z&kc-?7rS<gEj_2E8+B<(M&OfAph91xx^3O`>EdZ=X)Z1<6Q)lOe`r-*S;;6MD;xVT
zTW(3^=VwprBBG+gZf({&bmxwYxw-kL&!0QHyQ|k!i~gM*>eli0(o$~Y^m8iu`u#_{
z#V;@Om6nl}eR+GkemkG+rQ5}=0&S{{0Uc6Lj`d1|%9klqMDA5SmlYBc>ger#`sL;2
zH+OeWZ)j)`x-O#oHE^QjVt%dF7c&AxSc{84w`V=nn)M=Z%WXH`sS_tQ&YXEOdH?xE
zsc~{@DbtUhIn(p>^z`DduR=k&l!=-7<k_=Nm(Q<Tlzx6*kCdsG{&`U+iD@hjimO&G
zx)5TM@%H}y`G5Y@wDC$GYhvZrx-$3Hnn>dX1&<Cio8;aSaY(nE{AkglMFAqL^78ZB
zqq^T+TN`avy0SAVIr-#?6AJ<tyG2AtPq&D__Q__c<}a(eI|>(HdiDJE>(iT3Pg~Uf
zGU@E>Tob*W&)V90-@jkkixw^V@-0TOCDDUHWYH|GTcS%UuIFC7v3pZfh@+!pXR^P|
zN0xvc^6M69ER74l@+jEEyY%<Bw@dH6o}It%qGq_Dy8k>-fSKgn*l@;mVRqA^n;T<y
zm0YxZ_vQ_cNZ;)>E2_S}did&<myZt*sC-zNY9i&k^1oYs_$?#rZ{NQ8%rfbmFhM}X
z_2GwyhY!Tx*S7!j!Fgu1fY<8<0#}<sVbZvN`?=a*FPFQxxjlOF#AS8Z+AYVsqh5fr
z$GbZ_7u(7S3Lczcn0#Y%x_@W&{vVIJw`5)I>K50}I^HDe>F=NZ@zK#Ub1a1$*2V6=
zw7Wb%@7|u1Z*FcbWpc~N(D0t7bMVlirpnLHrv9>97qfHG=U>0RzV?}E#M;2hEf(@3
zJ23G3ySv)o7b`t{5x8X8vR68D)@pFgHqU={nBV@$sZ(9w@7KpKuL*3pza?|>w;67W
z70u1J-+5m1;UGK1o=>N==h)ZBJ-_qu@$r{;b{c>D_>q6j`ztGhXBsBEbryDhe|I<e
z|G&QsTk`MAHC$U8ZCv#w!^p@;!Zd4&AIF)~r;|@l)BW=H_V>o~B2E&Fk!)@pkJD3A
zms(g`YoDEE8vN$X8xe=Vl_965=|-2FTDo+prk$PLt)+gmOtY6=Ssm`rDB|w!e)RV3
zXvQgv-TPm~l)t*7dGzpMXGW3q^mJ7Vi-?z3R!%P4IoUAzSjOqL*4E7Tmp3Fjr=FOg
z=oJt!A!v1&?$I-6e15)I-0yW|e}<%lL*|tg6G3g<rzh3thv?|&h&V`Em8@8FF{5PN
z%5|p?h}2e8RcZO#{ao_s#fudTU9GLHo6^qC5-R26=f7Sj`|A4o^(8MZI2INcU;ZaO
zbt_Mg+u}gCKADvaT|0N~ytFD*dujRmdtQs(dbgBzbaqxgxc;V9JT8C%<cQ2`Yi1gi
zya-S=FbLSVX;Tox)3fIHuV~6kORwINdpnF#Bsw~JsdGD@*Y|gKr-CZ!{m)wjj(JaO
z6kH_r^5$ms@bz)3YHDo${{FYN<(|Hszdv@->a7`t4`&*u7d<$@xGr{gTYEeE<>mhA
z@9ylZ`So)79E-w5M^suCEKoRf`0&pM&HNTsUo^z^<Bps;(_@x<%OK-|!m)n&^}5kp
zs*m2z-+%VvV)vi_e!pKCyqxdu?(+0|dn!v_Ut8<)*ShSD$7D5M39}rD*VorS|MBth
zt+__WdZm}=ChD9!f4=|0g9q)mlCRyl6SI5r(dHXBZ)V!(UtY#LbLPxj?`|kHHa70q
zxiho;sm7(P+2NZuZ}yJOxOw~b?3<g@KVJ=xFZ}$>Hzp>AgOfAy+nbw9{SIZ`+M>zM
zCzEh*Pi0GMD@a<(Ja5h1jc*@5bSx;?u&s1^hu6}i)6;Z&B#qmyt_}y4NPV)_Zq01G
z61G()!fHMX^6u{9|6`>Sw`WG!+Nh2B_w7L0rTl(v`|R1$vesoO*VaVxNSSyn-?MwS
zHK@s=9lq|#@Avzkzq-0QB_-v;j>6<)eX^@JTkH@xRIw6N4ONz3tH@cis?3u`v87J4
z%PB5y-o5G8Cr_Wg{7x%K^t$BgA3rMY+`aqp^XJF6wr01jJEt5hvee1CgF|tZda0k@
zd;QxA$qcP4R)%PWPF+*_eTCvWwbuQ!Tn^0_SmwyI0Mx;3>72-*0qTw>CZz~<2sni>
znVWAnx*jOv#F4D5+W_i}3aGhZs8wO$0`**HNN`d^$&9GBbqx)7_S6JjHsXopRcsMp
zd-5Woe`)KVD6vrIeV2P2TtaxX&GU{Qy2SN4>XW}x*1kV`Y`8vs-mqz-X-Q~{ft2w4
z_uj$t+4xI+U(EELvr}N%a;eT$Df!ulrv#o4yZKoqSE5sPcDV43o$9)`eo61ra(Z$1
zYOy-!{+hn$$M<KwSjCZ8@ROCbzb3cD$0jW;jb%%2Sf{B_sIHx1tM|k0tG>(>V(9H~
z&b1cXXL<6%RRO2>W;q7WcfV2jStri)qu{F8B>7~C0NHf*T`XHx9+B!?RrWS5WGcJE
zOco_b*s3r{-T3$S_e_&S9?i~=ZR@%~Veiwz;=ug*>(|s5#pjcAv(sO!0uKVXcrci3
zIMyqDx&DB|npCrtt0zu3Z1Hfu4vGr{4bFx`TU`F|R3DevB?c04^kfiO<~o`G)MEXe
z3M~RoS6I~c^Z0~>h_v&|t65n|m6w;Z@yqpecX#{EykGabS6JQe!K+tZ^X+O2N=vU=
z%FD@}Tj<=rVbi8X;p^ins;k4FMhoyePv(~b$E?q6&+QDyjvc$S#8cQT=Z1re3(Nf4
zZ<4;V&7R)cntjVC`}(@2{`2kT*w@eNl{UY$ueLhx-kz1V|39C%7Zwq5$;i;C{{9YB
z<UKjkDcn|Jy+~<FO@K+;I?&)oVt|?~gRG3qkH`J?78M^9R)?<#^<%EA4)4$3_miz*
z&mNm+=jNUkkFPoSe1848eYL+icz9BNetLSVde7%`)@SBgPuGp!_TlaJ`$na&LjHYS
zUoZJex08LMUV>taz@aV73wnEbL52EtNl8f;H@8bGgVh&ocx|q%+`O;$ch+f}-)}a*
zxw~7u;m8q}b8{>YUs&k8^*KAA%!x*3_7msNuU}NIDA&aT8ml?9g*jnjM+Zk-%|}-z
zW@b>K{^H_dc7}@=FYef}BOx<$rS9vePmk`c{=Vfoqm7Ntmgly%wwf9m3W|ygx$ZZv
zFz78|<W_7E5Mp5T_V$k2lHs_!?Cp>D_5ZzHTv!-Zu3Q-r5%FTm)@|F=jE#j|13i3w
zug1myv2m!Xs=68yXCnhiMJIF;G;*%awl3FWP<HD{czCE4)aKt+`g+pbxod;XY;9%5
z#l=IkL`z>^V|7>?mhGJ2=Jv4dUg@hVnx8APudPXZes1oq>oZ^F+~iufO5+l%PK$t(
z2g4uf^78V$J3AO1Cad{&^!KZ4YI^QAIrH`P^~@_P1R1`*zJC1DrAZ$?6f`w8G3+RN
zE5*mhXJKtU{b$dH4F=!d-d<jO=F+Js{`YQE6k-p6(qkt3feRM`-re2p{{P?Kja#=q
z{qys4&EK!r&&;=%ZxGXsy09u#dzxPCsr~=H>R-BaDPn(}t+1L8!+~qprlrrXown3_
z`liayX(m#<|Np+Pm$WQW(VDvI%yT|TBNu5U#z(@z5u3}_#@%1N12n3j*dnk@mcdkt
zcXRsrv?CpY7S`62=gm9UBWYambZYpPRI~hhXBrrpBerIVN=i!d$k{|Z|MThTX-R_w
z20cB!C(oZhe*gabp;qqGwRr^v1_uuwymkG0p4-OE)7MVbH!o6=WCoRtGs+lv`1sV6
zl$wqlaS;+0236$eTKF2a<=z&Ol=MtVQStNhv#_vuF=u`Fdb#K4<|?bHv2k;E3+-;<
zP+okJeF=92hvFAqW8=y4bw3*C*;YS#_H5bo^c7dLa&mIM6uqD2m&O=uk+?YX@-o#!
z@rC#9-2+kc=FJoOw~E;{ilJ3tk=Bvp$Bm1gc&v-t8@2NL*|TR;KRr1KN_zSE{<pW~
zT2_2WSZa4z!~;|k1cOR^fkjfY?P{&8%ipEEy|s0YUG1!MbFDA0kGI#0-IelURj9TQ
zLu=;5$OBFsi2>&M_ntgEJG;Lmx2VWywt0Tq#YL_>(q=sM_4Q%vVmjBa*UwHhdg?rp
zLBpqe4Jbs|HYXkBirSKKaH@8=+{<6W>V6aE&h`EN?(Wv(AzGq$cb7ju(8xSB#QSo>
zrO6I0oRh%T2)w?w_HnQIy@cQ2-hy)8t;dXvj8F6C|GE<FzcKZ+7{jASj~MRiMlim*
zw$?i*XN_D|Y%#cG+ttu2u;^6otu39B#%Z9;{;I_u)Hj+id2;Zxtw+nRd3kv;9XNN+
zZ+Xw!wYr*`ni^d}@2vJb(g%C7bwR7ZBCp)r+j_TVU;lJcef|`VdIo>{za_2jpT2m(
zA)@y`DLZ?$?YgklD`R(WYuVqfz<A+6pRDz<<KELJPn(nRV$}>bP(c{Dbl?Af)wj0i
zpRfP-S-y=&vT6D9<>!9N*;ZvlfAbO+5m_?#!NYg&_#B*^nC{)Xcgv`=v-4K*q9hdt
zsTtkf+`3WQ9=+K3xNTimW&k)nth%(T^!1Ay8<k^smw^gU(9mRhdivX+GmX<H&7B+j
z>}%=kYgg;uy?@`obEoC;KH20eD*|slR`;8uprPSmpTD4O5<^CUZuGX4J1w4@L}NlH
zdMY?^1TM|V%`Ge|d-i;O{k3&B%O4zId~31qU^9F8kGQX|t}d?s{|{7ZhOLcy`1<wf
zUteEa7C+<ho~Cp0di08kDhyngl_op12smZm*btkN^2F}aR{OsuZx)`auB`m{`Mmw*
zrQYIgJd%gr-Q9iqZsTelX|tS!8ygb0WMAiV4cxGKbMo6;TUprI?Z52xnaSdi7-jOa
zq3FLe8#lM2&+Qd~x+l(F^<VF?*sV7}#P#`%`Sb55>tBEL=FORd&Fr3@o)7Qst^V=z
zXJTI7zliT9uAs=f_~icoe8w3kx9=A?w1rppRr(7p8zXgf^*M9q@Wl3Jd6zK>E_2-}
z&#+WFf<v)|b25X5k9Q#V0v%T67J)-8;KT!Iw=f3GkboD#t(ls3oGu)SEe3%?47@&T
z!zK&J_q#E9UWG(V%LImugxlM47Z<zNKT2N28!LJlTClM=I7{2t**r8?S{Z%*_rcbq
zk0*n|T(O14Au%b12i%$h+4PbLR4=PAa0v%r`Kk>r6n$oZ!UL-s<=5brln_H}CpbSs
zj5GO}5ata^`A##ofZ9d^p<a{upM`-7?W$=rW}LXQv$*ncula}1pI2Y0e*XM<@zYbH
zpfcCNfuZ!(m6aDt3kwTVQd6f|<Yi`dPM;pW^xDN6p4<x>=i1fIs@JdR|8gb8IsB+e
z#;1dKf<S@vBC@K=D*M`+hwtw0o?3N(#R`pETQZ$@m%Wv+tFg$-%hQS2u)yj1zAu-&
zP4e#SIO6{P-d^pkeODW|Fi6c<x>S{quW!aoPqFnvUI+h*Ie<c-<5k9=A0H#4qlKlV
zyH~H)zP&9s`OAxoEG#S+w&&kxkCT^?IrHl3>e9Z*$jFzgce!~pEoij;`DF5$inV<A
z-~YRKA#~->F13ak(Wg`d6k7}${`{#i%e~byd$u$)8&AcH*ZKGMoYdd{=g_&i)`i8z
z%n3(21lL4u?K*G&e~%O6g>&cno}Ha-|7CNw6lcSsk__erJ&Ynw9jlgI%#g4y(^<H1
zp^RNkM752UR##Kgrh2v8H*N%M&x>Wyi`&z&NP~rq?bQ@cF0Q2GeX><6%Y9WD17`3o
ztzeh}YFVt%>RM!wc}XSrNA{&9o!{o{-*5l%<Hyvv+l$@#`Q&Uk9CC7WK(&ii>YO=q
zI=Z`82gH7Rd%Jz+Oi4aIz8^n-8rJ?QIo2=#f5Q6}zl?t}tkB@vo_}9WRkd|n?(Jz-
zph5Ni4I2z%Vq?AMsxG;h!NJde{M0EfdHMOPR&1*fIl8-HDQf_S;;NQK8a}hldYRez
zrf}2;++bRv;WhL6?Af!k?a!Y$!N7I=ym)$Mre|83TGyflK`T$~xqe!I|CuKzCl?kK
zDcRZ0J3HIlIPnlmh?eN%W4+Z=wuk4=EMe&B>RJ@M+)qVS_2IK;ZBc8VEu9|s=>OmS
z|Cj52e!YJGr#G9=KYH-MAt^~|u66md+4=hp-n%E)AZ?x}ASBcjwN_1EzyH_Q*PE-q
z=S`mN7pI%?$uX5JP0WZ5<X%vUwJdzZvO0Xdp5Q-*qN1V;8K>S&-MC@HfkTIw7{bHD
z8H|jLL51)(pR_bJJw3grZT1aye}BE)BWIMtA!}Wha(S7rnmB`R)vL_4QClN6rEq3u
zW`d?v?(Q!C{IFfV=<O}j+?kxhY6jKca`Nu&@yyB5DJ(1mjl$mgyng>btAhs*y12W8
z(qn%=|NlSF?Rh_z9cdQPWm;=A862}pVq#)G^K52bkFTGbe7tX}#rxN<yEktxo+;1F
z&Ua;+t`v90^K-Iut6kjPv(MY|O!ad8{OoLJUtise?A6wj`5NZUn+KY}h}y~}?bO`V
z^x@mLwD0fkGQ{jE=>&~APmiyYWXR6WKGrLJ{M*~xjfeJIe0z8I^p}^H8xQ3#(F|Vp
zVgLWX>+d|vNmRJSkf8@EIRahp)&H*zTOW7!KqE7#+4B7S{OgwWPfv*^B_*Buqw#Al
z_l2e2;&0x*y}3EP|64>{oE$s9+?AP(bEZx`dOg1W?8@NfTaFhM6`eSH_G)FBpC8}C
zg$uW2UthQB{<e$8FZCYm@9yYOP*Q4ApI5=u5WPL`;j33&ix)56<^yUC_VloD{bxFP
z{`~Rl*Tbvt9Y5aQ)59}q(j=`tMmtw1dD*Q1^#WZ&jg5_yFE8`ukuYeOFhQVC)_U1p
z*(Dj4)4Mio-~RmR^!PN;p!KRyZhL!sv%EVVH8nQD%l)oS>+bJQe{y1CkF<FopR5%_
ztMj(1Z*NY%xVSj;{yy8CJ9n;$+}t)}hQzb;^W%5s?~t0nP!V5NW~RUIhf?kDZ%fn9
z&vSTaKB2d_*Uz%Lx_Z*2NdY3R){jrzx)oKuFT=+vDQOXlL$Wd`5EmvF2MFxU%<M0D
zd&K^q#`is2x0)V2c+kSqlCd@Rpmo`sghxj@LGvhSZ*Of?RVxlT^5|%HVL?H{;WpkQ
zM~+-r7i$d~HQ#(U=Hlk=_20wS$Jx5|$(&s1+<s$6q4KwH-+ui5{rRYP{ER2N8iW`$
zV`db6d2#W{lP4QWUx&RdR99CoDk>^Dwd!hC*7bG0UP}+%yeZjm=T6L9^TLaA%}1ko
z|K~kFH&@28$mO?{rD^Q8rqx`oj2F(ts5NpZvRuf1>NVw0&E7k=4<B|;-)pZC(^7eR
zTW)`8{8X=_dn!NAFwc*hnfmJ5+UQ3&`}+E7{(L;%|MktRBTtwU($drpxAVKN4J-ce
zz)?m<X3KLalMIKTAfcN#Z{7;qXI=j8!ONGNBL7So3%<XLon@BGCBo;jHgxs0vSmS;
zeKMAZK0Q5M+7}rWIXy5cL<-y%wz6Sj;)!KVR8W&;NKQ(s_;xe><LA%G$NOYezcGFJ
z{{8sTqpfqT%Z-YjcrcW`xv_BW#3ygw_&h&1_vWrr?f3hB>oNTQegFT9>+9#A+vQp>
zE+ez%vz4Xk+*tcR0W<S`r?`P@JdOiLm>+z<Uw{7n{{Mb)ar4S1Xo&E6+}&Sq|Lobb
znlBgKLFL}t+uMa@WqpH!gtD)%yE^UfgJymSlMI37{`1w$&8KsV>ut!tzprS%b;=0=
zwd=ZOu(befJd%rQYu~1c?3dBCG>r=}f^@AI)Z`f0`D7wq9XS6;w{fvsuabg7!(?^;
zM{nNv6clXmGcUZpE_P?dN2P@e7e+)xTv!`ze&_Dp)l2?8QWTYE)&S4Ua~i*7c=7aU
z=t5cRS!TJbWFLpm`t|j7_U?{W!OJ2Z;u{2<I2t?kS#*7Rf^vj9&VU*TiHAUKF2&6a
zpx&?p(*gt4S&KXsz?J-=Eui*`GpP0N!~vGtB-|n3#K8z^<GV}*HEW$X3_hkN^c<XD
z|L<hq+}#1`sZzVNOy@(onhjeRq+(K1RM_k8x%+Lq1*%O=pe9^m$|$g{`m&%-*}m%Q
zyVMt}uGGx>bLe9|#NH#G+zSk3jleA=1{DUb;6)I(GYT=ZYF<2{1L|8drSL2;P&ESe
zYgYLrB`Fm@KlilP{N91{=hp|lpF4m4`Kj9BJIde7F)}h<SsDDi@%obG%O}s65%KJ&
zTdx%3gxRxC-`!pAt^4@hyS}w+-zs0dc?0At=VJ_9iY`+@gU)AXnfAz7ZVF;f2ni9X
z{q;rB#%9i~t=XWy-S7AN&+n=Hd}?pr<z>D;^X>MY`Mh)I&WMPJg0HVaZ*9#E&ziY@
z|G!z{aTO0YzRK4D1#sXVZVAFo5~KCfrdcAkRbMm;YySTFx+ZqFSaEUj+{d7{VD9a0
zR>xmmT^(+je~1I**2O<mCN#x3Uw7kB^zo~!vzu*}d+6-hUPfj%n=fBM9jfW^b)f$C
zj-5Lh4U&#<gsqJ_`h0$UTpmM7QPH83Cq17>R8?8U*Zox8oPPe;8K3efm&0wmnfLbm
zbiTfE*8~O)pLS4#g`@dmhDndC^|T8Y0{G<Z*4WC4in=;F-n5^bo0GF5db=KjxPF{V
zpa>H)bLlA-R@RNl$NSpXU4C@5J8)&lo`1hy^VjB<s)JfDGeO;bwuKs8lhu4Lwe45)
zot1I^=kMRb^78S|w%S&GdGO$1GsBT%$Cw^GdbB9`*vXTfJ9g}7Ulr`*!y{k+$FN&m
z|Jb>6>yG@?i`~WW;Ne5Z^>KSE-tYaMabv?nXWPRwJQ++j%(X86bZqu!&zckYF&{a)
z{Fy*=Xe}#*x)vGa-ZJ5nu?SH5<Cw_3V39^@TzpMVoSPdP!?bDBtWtG!bx)o-;}R$m
zq7~Zu%C!Dpjg5`X45QSpbA|f)`k+?d^y%VViwYhdVinVmJ9Bcf`p>`L?{D0=api@-
zy>nR{m|tI7%H1vYzx{gJS)-EBEIVJj8POtTjHf|~b%hWpbsp&yUK6)>m&*_46DLnP
zF4o)~e(ca8CT?zShM3q`#uI1GEGc_?>z2{XnKO6n*b!p!Cw6buRQ-KFn)LVo395dt
z^zPleJwG0G-@0yF{cTC=>1kiy-kxrpe(u8B=<Qs#hi{y8y1@4A*|TGl-`-08xP5<G
zi(H0!BRJcHh;nmttNG76^LqXMa~qS7d(HX&_3P1_H+P=tZ)9fAIxW`Ax~KSg-#Obw
zix+QwuJvf`_IrzbXPbc%zthv`Z8<Az{d^U5K`mG=$ms0G@AvEHuZ!J1Y1*`74UEhd
zH9rhMa|Yl3Ow|rQHJ2qRHFfFVJ>JvxZrr}TIsLp`)RqiJ2S}qJ<;8`Cw~8VoBj4QG
z+6@|AT<FX`_qVKNQOn)k<(tdj-wTT7xqRtTK|#R<%Wt30+cQtuX_ru{f=E1xX=%rn
z`OcOwNMKM@RFttU^Vw}ta<NEHG%-K_Jg9Z~=jZ2@p{vE}>gsat?3noDM+Ip1RaabI
z{``rF%97@JbNm=WL|SidP8XJuIb(d@Cis={GQYWAUS3?azrHL?Jlyu@+wFXv_<eIW
zCLh1HA~mtcj3F&O9n|s^5*2k#N>bwE<EyBw{CFkU|KW=l882RSzVZO~nF3=DZ<m_1
z%CB}wcCekNCai+Lwe`D>j?RsZ$?U@FeoyZI|7V_keVwl1%*9G#`f)wY&CJqfISOiO
zZDnt76+Ss3IQOnw*Sx>q50rg-6Pc5n8@Z>VaOU^=k4MELw`Pg{|NFk))6ehN_3P7F
zxy3%*%3g0<65BiTBI^NAT~qMTsqW85_bXYZTeGhpJAJylrG-UESQr!<cXyROe!Knt
zvhw%$+SaXG;g_Oq5$L<-M=EP$FB4~$Ov;N@9a4H<)&`hV{c64espA=}t*y7^-u@Qx
zJ#=Nrnc3#+@2tHKso@zI85x(#>94E*|L@ED`~Nq-ijbA?WjJ&8Z0ff+H$gKmCGYOc
z^tb;zrIDHal?iWpO3H@%|8@KReDZd3ast)XH#a0QpF4MsZOzUVW+q3=m?r8aBp%uK
z^R2W_cBB`BNY(SVk8)pVaWEUsiahXs&u6~d+j1Yz&flkKVlu^Zvf5M$@r3;R^Ai-E
zZ|p2qKi)6@{Jj1Dlq)L&*;Z{_QI?{Z5$K!pG;QK+{oA5kieHXrFfG`=-F&&<+@u>D
z5=FJ{uMAfAn`h&>+;8re7~{a?6Dk6MzAK8af>yd!rJBSZSikSrE9dy&-DSDY&d*=p
zeyc-j<qs7BNoI|n8CL$jd5xg4*nbkf3?`x5^X@)6ez*EWSi0mcEz|fw?u3Wj&0($`
zpFq}!Pe^}}#i5vGu$Z&K(9p2v$HR7?`F3-^d?_h=dn+{UW*e`xQR1N%tu=H1wY0Z?
z{yOdK3S(oQ*r~JDX9#h0ZDHVAtOjZ|)*8=Zm@#9<iC0%wOWITzfTkM{xACS<<K^O7
zWyttpX8OE?%QLlMHK?m@Lzmkz2Cl`+&P`^}Xt|)jn6qJR^ma9C>*(KAM>+)A*7UBJ
z*u}I!Ek2ErdvWLjO$BrNa8QN!<x~dK0)eV<6HXS;Sl`8<=PMb(0|o1Q%oxOS-_<-n
zC;RF1=hAbPRaHhA7ZjMU`h-Lu-QAGNv%nze)ty5O8eqp7odP-5<N3L{oc#RmOM|A~
z(B9xZU2m!!L;Cr7zMIp|R=iv~y`=B>@#DssmsI*>t=m?w*4E$qMX31MnTzwzpF5X!
zYfI*vo159SwYBF}zq6dC6X~=z%I)V;)7)Eg9hPuMNUUEZ<^UQAt2LU{x}ZCHZ<XoA
zix*|A%X<F&soAu7bEzGugwH&GYe%87qM{<Gou;CuHqF95=?F(oPL4(WKO1TDyp)%h
zmgd~q5m^0C{{Ij5hYugNw6$$2e;>yuYjtGz`+d=wUxlZ7h&72_bqLFQI4J<sbzJE0
zCdn{)(xeaHzb`L-es0Fhm)pD6Mr}>HwI$Q$=ab2*=Um;~KAqOz{{gg)EI&Wrs`S;7
zFE1}|Wi-&&@7Imqwjtpl(=4-Guhn5|E1u6SFJW3_pybMU!G~#qL7Z#s0k{?Ot6piY
zi{Ib3NTaGg%)x=7nVo-G-rZfQ=UQ7^A3l2I^!L}-t;cU|%k_?kkYFf(cSq6GbZXh#
zTbbv#XI^f5@gn2W<;!2=%0Eun!tHoE?!ci6Pw@=`i?k$C8Dxx7IOffpmveK|(FI>S
zIy(=ZJLmU&#^S}woSd8*T~0neJPm%5?(XiO5ztlZ7A;DelBC;U#OWfTnJc~ll;-6m
z&-%1RZcf`+^)>75>!v2AV|}uxmv~P0n)3G2QtzdG%sSmur;1AT=6MIk#mR|@iLD6H
zTC--&mQvjyljNW8g~Pk7%iqa7eE9Izb;H6=&|u*OKXA_9vt=_V9SJz~_oy-ONt^XN
zJ3Bjk#hT^Im(R-%K5_bV_mn9jBCd{0gBT}Fn9#6$_wH{t4n;*q+qP}H^|@i2Po`Pk
zofEK5LU`5RqxT`zo<ZCuz6Bt^`!c+_w3It`SBYVXX$feazSr$AXc5|#mBI|}{c=mQ
zudj1R6!`k}YwG`he|zNZ<r<XT`vfE;R^-a+`0lOxTJfk;eargdqR$;&yB6;^SK>OU
zlMu-3A--XS=Ay-mK~vMS&2p6t3^oM4mz9${=WqY_$lmJjph=<!2O34=>fT<DuYdaB
zVDpnFPcG~%PM=r#OmgmLPfyP`x3;dnlD)h9z29QDUb*eR+zw_iC1irulQ}s%@2vi=
z_x07)#lg${wq#vh6*PZi`TMv-hYxplbUgU+@v%<yww?(S1VEEGZ*Og_d^$B;!aPsL
zIPJ`Xb91e8Zf)swZs*HfKi@c=ulU&+MLWBBckaYY(}_H^tMv7$+GlTWZk}mdz3toA
zt+N9+i5G-kI3eMX_~**btQ?&j6^5=XeSQ7@4<8CPZPF_5xO}jgUD6~&pjX;_S>R$f
z(CAj5to5ei=YBakIj8oPU0V~W6TeTUzP^6X-o24~Dh!?5`BGnBTYJlB;>3wQGYlBT
z#l>}WbV}C6Z%*rFai|RvY0bR6Y-8EmC=u6#$BwaWjq3GUn)K?*$~6%i7hRgxe)7y2
z6;)N&-QNqmytsDmtpEEUc2f$cZq$|sH#R0)SX&oAIU#s!d;WS``^rx#ckbT3xjCI*
zOiV22{=T_!dsWUzsxEcd)zEq|`1#7hO{J3z8=R&j9_x|(^8Wt(+}qn2TYFs@85wi#
z?wZ;utUj&s?)Urk=RZ9?{qxo8^%AC8A`A-`E@WY6zq~y^9yA3WTz7t+Eoi+%eg2UH
zJw^<9cXv%S&A#^GT6Df)-W`is=K1G(rOki5Tt2_z?^p0lRsP<uVM}eYZ)`~9kv3a%
z$4FS+Pv`sWtP2YqH<`wkDol28F<o#j^l`>xjbsMbUJ+^O({n6~U)<Sg9K6h@^2O`(
z^K3yGTRVK+6}jwtdn|3MzomSBcJ}GNb@%pGoA>qgS?&M4yX-A!+VsY*((F!#h|7|x
z3^v8jczC5u5)L-8-g*`uA0HoA`!y6ad$9d}U34a6zzhM`V+>r6r%#>Ty0}-l@a3i{
zQ&vO@2@Aixx?23*yLUa3#%|R$x3}f4xcbUy{pT-VR8&-0K;vl)t=aFyuJ0<%Hp{&g
z^6s;-k<o`wpR_i5xldN}Eomzg-C6Qd=;zO$6%`erH3NI|eFCrc7%`Y-URrWxUwOm9
zX7<nL>;GM5*eY~&-Wevbs|{BEy^Gf>mrqJfnz6z%C@AQ~-QDKz-o1NsZ*O$^ntR83
zr9Hj8v_9WzXkf@?(1}XEe(<2<a-X-iws!XR>Tc(gwJHJ4+RU*k^;(`CzBFj+uCn|<
z?xl+~e*E~cA?@reDbpjTHJBfKK5u^>)H`eC7B5LV%>-I=R$pHas;{y)iOyNUc4cSQ
zoSYP%1uHBsUAn}<$$9YR&7Ceknh$L(6Aj(+F7M){9M=#nQK??H^qbrE&o;}IvMzhG
zp!)l}FYoS3Yin!k#qIG(Nm1FiZ{Mw=v$IT<wY0eW{ryd(c&F>dKDrtn|8(c`d5@3v
zO7GaUD{RNUV`ns&AM7lCzG2g*qz?}cnq*(|d4A{S=Jdky^6P%L^DZyr^`53<=wj-+
zb&<%nU!tX;&O+jnu3ez=aD}Ft|2&_Z9G&9l=X6V_y}P%!`sB%znxCu8&CRXK-|_s}
zdMwY)jm^)`@0O9Iq~wmBJEuziTToEk?%d9|G5I*(xjB~2bLYxlUhe<=aliewn_mtd
zJLa~Vb<NJ5mTzxwPk(x9>Xz*5eZkB9F7B`Y-~O9PLUS=s!?bDBQrB^UmSN4k{_Weh
z&_LC|yO~_&8Jcrgl78qtm=V0(gNJ+Z*S}wtTQwG)3x53W!Mf+E2_gYg4*eHDqU`At
zQv5DPW^a|LNl9qWy$(U;58uD1-`P>PWA|?3;%7c{KXZ%gsTdk=JoDPR?9B?^2G@gc
z`tAQMNIu?o%jo*L*vs>@{ntiq1r7EeZs%v`GB4ub<$ZdX-(KhYu0?0%y4DK?-IYvb
zcyn<vyKU7MgA!90-yji&-V~t|cZJn=e7)>1#Nf*5y1C)26vO)WEtlmFy$JqQ?Z#XF
zE=Fdu`u{U)qbKvmiY^8%?`>*s_Vn=qt%R|#wtnryWLfv8qV@gPE5ZJO`|E1Wa&Il+
zZ73`(l(8sqNUsBpR)Gd;UtU=${P<X}_Sd+XGiQQEXm4%J&NeS*uqb^cl6z~*#WuT!
z^LD>^va_?_E)y_q3}kZ%7Lt|qeR1*dlV>T?yR=Man=#CiJ}PnG&6AW*r)Pdu^9c_W
zFW9HH|ISCB{_hhanzuKFm!CX&GbQzEL*B1BAr6&Wve(X$i&-`!a&y|m2@?(+=@c$3
zDM@*7pppNtM{#kn-H!*%$NJ^Z-`!mf8UVY#F1Dho$|&&=OYY7uUrMg6iF7V2+vdkG
z$G+Z<laq7F(xspd#+<oxZ|<+(f9}i!&?I;L|GHfzFP#pz@%{uYlP-NFa(bHX;lqa?
zFMOS|2DDt{=jZ1?OMV6!T?*ojojS{RGXDy$=>G;apf*9ESZUlt6#<Pq{5LjDd&<17
zf@S7Lw*Sg2c6ocATv@>2^N3AQW|{5eFEOj#KSUn>t@uH3Phed^Nm0?GyXE(<-n2}9
zc&HV$%wod^gL#$DW(s+43OUlPzt7|EudkqmSX+0O`OLKnP4`K-xOslfC(pUrudlB^
zf3#ct<JYgLA0Hj%k+a!xWXBPHyB`e=4Gf149okX+oG*4)N#f5>Pp9siJ9nWcgUN<}
ze}6x|zG!U@>+*cBy2R7+5=X-dgcw{Suk36+eSqPK*ppZ43~5I_8ESl5bsK*2>y&rL
z|Csi$<k45H6<3ujOkMN0mlYK~+WY;Uc45t}Et&nb@88|seR*&7ccb&xR#ww~z0nL_
zW>diU>R7KdXd%5_8gK7>7KcQsu4xU7izS$6OrGNtr~1BMGmEV>?xBRkf&!TZQ|088
zVh{A|s;aX0x+$tJXVBLE9CUh4x^nf*lL~grRnLbO^0sO~Oxf1Rym$tyj&8#u9oJ+A
z#=pKSC%a55v@1%dPYT+R;~5qf*U7MALBW*PInRQRZRr11qVrbFNn#4f1wCt61DF<Q
zbX$e@?wxA;EbZB^Xl?`JuxSmIJ||DM3V+|U=~H3Zzt<IfnQu~bJpY_j@q5seFIg^d
zXv3<j{tedU?*wFJb6;e2yjoGgU^2<D;S#Hk*Wz=*$;p|`OLs2)SH^s@%NXR6@I9;>
zJanc<cr!eU_$aho<qzlLu(eE}QZM7m3PEM}z9&ykPHtP*x597ABi)9!_e|$J{oE!`
zZx2$qTi`U^D!g~?Qr&4=b-rF^oim?zXC_-d>-u+H+ZmW*5`^O~Ol4U1(dPDsBj+Yu
z6@JvXDwHAT>MBvt;QPXb3rk*I>Ex5OD){v!(>dHbguVVfliS0I*Y{QVR7OUM+==&%
z+tuh=X!+AJLxk5%%q(I?^b1g2i~S2{dXTJ{#prY1FI`-}aKis&5qqikIq{1BmPPe4
ze);(EVYmK11_d3Rp1;4pPo6U;=Rs6wmSeimiNB1uXEp72N)$ci>38hVIX>Swxyme4
zu}yOq?(m<x+HGl2Vs2t@s;>9n9>yzd4lkMNWKN#EY4WzR{c&zpFu(n>B0lRoJh8fp
zT5F<M4=CNdd2>s~#U?S`D2ZKKi*{Z3vzA+e=Nq?ywWVZsdV102%O|H7HY}R4=8jH|
z4wv}StG6W%tg+ZoX7<D4#w(rqIe-4YkG{3HgloHWzVWWJHX$z(kBcdOIiaz;q5SPF
z*NBLSmCr#<Ni|=iLsze~7M}KH@BW=!)Fswp79bu`R%8@*?%b748z<@|EOee5Zt;)*
z!hMMYXCgLyo}~A{y=3;{H9_+ZtbHqc&NsH_?$w7v|6I1FOkp%IHJ!SAe%&q?jz4d=
z-+ysytG1Ny*_XRO4Il~QEQ^zzg>CD+&QANnzQaWO&z=?BHv)7UJUt_<t%FZr3rl0-
zmVJ5i<&6ljZ46N}q8D5|{yig1=SH;`Lybq)q#I{V_N5u<2FE|0&A2{c^4$eayBj$Y
zdwPr*`s8e9{rmg-b<2VHx}U9bwpAAvI<wpT|5MC-eZ!|MIX5R23ace%$KSpXy7K0v
zLkE`rn7}yIF`8lR+_@V!fcz)?;j;hsfYsV!LS1PL&2rHUn;*T~&Twsx{gSUM8)E!E
z2+n`tZFX|cAyJz}?vLK2^sZg&+WMVY?9dH~R0b1c<K(-$N^QR1DYp6h<uYhgsP6AC
z!;A|G`+mRMEhKFoo__D%y)Un1o2HhYt@L-({HS#$^XK(!=5?$yitQP^#0$<&pB(J4
zzwZCzZ*RA7O$~p(a&-dFgTG=9lFUCG65k}S>T)KlFTQ!$VBa#cc`EA9A3RCvU7M?$
z$tZGl+C@L6z?C6uA~rH<Yip;Sopp3e=H-ZuNvv8^d$tPnD;V;;63J!^nJHZ&)N%E%
zUIJ%>>Fu|-Gc~xDEDzT?k@_?(b9cj6Gj0oGF&k@7@dC?tg^lwodQIM4n9QGX^t09T
z;Gj)~W!ol+IRvhi^kvvn^;K))#EGhX-(OyCH%>oS@a~S~x3{<18@ju>9UUD*V_gGd
zpDqz8tF|=%`+CNyGYeu5Y<u?(l!6Q!Ok)C1$Gb8oeAG+WyN)?SKlZ@VoyRNtHcgQJ
zb0+xAGUMVEt)ZPoN23|EZ|&7@*=RV6VMo$YuCR46k$E%s)&6F>ur)ipPtG<<^s11l
zW0Hi$&xXp4@=vPn@LL$G3tO+=RL*$9&+pjMNMoHPtQ(GXcX+VMZDPIfXuX)j-(JQk
zo(e}})AiLO4%wa)K5&{R!F1b>X_0oSs?zGq4~ZSP5%E*mFT~$Xn8E(X17=Xqa^a?F
z)23Ce>s=8jwEkZ%6Gv+@!`CZJm%jboR%7)k_}A8#;jb#+>Lf@qM?AJI;ZFFNnsDap
z1=cku*-MiWxfgWyGwLYxpRPIUIc<`!*4!WL%0Cx6Mek5mfBxW2PVd~gC5+v#PG>MJ
zXl`ca<Kt^v*S4Z_(xDRd28TrP4RUpi%T@*NoLaE@PW+vt*BPhiJ(%@2F`D7(&aAnq
z30k#69#tX{H=4F~pDbfcpL{6N?y<=Hgl=vBk7{cr8zrBK?sNYL8vIza%V<{Qf$QsH
zS6_PF!s)qZl{F*FmusvwcCT!@7EQTb8g9b9qeA?{g@yMw7e1cqwZ7kA&F$@%S43YA
zlV&je`SVG7`t(RUZFBGarw`n@!P+}-=YEM@55FBYYuP;~Ra}3gNd6*=a{*?bjh<(m
ze$mcV{~?@v!5JpK_>vNnv$M^gpP6Y~Refw%>FbW}$)zRotruAiJUu=A^RL(IC(n-l
zC|{u+w&uap>G9W+*Shph`0?G8;o@zb2gMVgGn~rZc~Wm5&zZks2a=C3>g+tZ;>$0N
z!(AO7i%YY^a~byheB8h0^H<%?d(Igd{F=d9^ENu;*PM5CH%udh>Wezce@scsc_x`t
z@G$k9ant(@mk-MK!=o6qL9_j!uIiTymnY7je;%|#^U2A{ogE!3zWkoew3xHuy#0Th
z_}Z_cZ*OgVd|bYM$$|xM<b9U=&0XZ)FSqCCv)Mhe*4wzUHCN5u!f|3(xEJ?=x->>{
z)&uONAkt>*tQj+W9zEWyb;nm@Rr?+r-tzZpFIWy#r=Od$`^R=a?gf>q+ZodCwBERX
zFumbm`QeMpeIEVnHO*OIy*ks~s{G~g`pU@?RhuQ!Yvg`QUSi6K04-bHntgp*Zle6;
zi#?2Q?(MY}*Nb`ZcKiLb3kw`~?Amo{e|`Ndlgy^+)5SSCIbB>_Kx3!tVt2cFcyOej
zo3pU=^|iKjzmfx2UsXABeDTTy@sFnKsR~HX_FNywyLv&I>5=#I9X?M?NL*ii$HzYQ
zz;mVZ55sP+JrjSYa^}p8PoMrpu^Xthb&Ee{^zffPt!37eb8}1HywS<Habe==>B0@a
z88^)7w0{+2y6#)+W`FHko(EgsKDaBalP&JY)+l8xY%wuA=2`ZkpN$cE7aGoON##-g
z$*8SWKYi&Uu>(<C&n#j6pm_AyF{AWzGFIj9&P>q^mU}6;*uDSR&Gh+CKRrGD<=x%g
zld?0cdej)0DyphB6+U(Y?anECcjx56X7-<7ug81(_#8QSkWpV>zl~r1+ycjD4h{~3
zl2YxX-`?J?e7SUbz)af;o>Ql$KHpJm?aP$l`gGaBrC$v`MVu_Idckz=+-Wr(wVnyr
z6jRwijclEqT*K{Ku9Pvx?-OYE3jNs0w5Y11!((ZpGkezcZGTp?e%OAW>o|iJ*OW~w
z{_fpUy=7ha5BJ=q<&5#a#ctinH`M%98SKlPz_`<;XpZ!o$5OjJAM>4+@DRUutbJa@
z<0aRhi?3tOXmwlc!TrG5!^dYy`1&|dPbck+#M_U#x3?|Sd(N-y@9*#A<g{gdZf@?z
zty@*q)ZEs8UHh^}i$M(3WIs2@^2|)*;}=3N?lw$5c41+0dDYi<Uk_~h{r&#3y4st@
zI}YisWk1jN;MTGymbPb@_Q}*r`m6izk=c9d&(XQX^=t+U=CTxhOtR69-sQ!xCNb~6
z-)?yZT@U~Bs$ZY^npC#l7YDUawr#U|8hmx-pPHxX)AnxQS@FbE;k%#nAJz<`7ylST
zAG({qWV#mMATz!5iG=x$<GOVR<@jqj6<hi<UCPg_-1YPzS2@#0x3%Y{iyh$d^7LF-
z{{G&M-Mcqef6tq%8*83-$0H~xXy$b`7M2$*4uO_EMhr|YuC9s6$<3=@$9ET|rKcCa
zzh?`YI#~RTd0j_GM@ZfskAp{#f~JGzHcfu`Cg{cHZC^fD&0zgg{p9_Y><jBYh?h&o
zmb*Uw&+yi&LHy9;mzS2xnddJH$*OHhbah$satp(;IhM`o$NOC5Y&_~T84GUD%q{uw
z(&4aGtL`7MXJRXgwG-!_*rRj9n5}7g!`9F7$G>h72}%vPAaGpt-3M(!nP+VFix2VS
z?|S4NKQA$IY0uMY5mr{NmoIl(SVk@k3S21W;9F-GZl1sF>I}mbXXNva75Yw?HVu>o
z&z(D`dPx4jJlkrX5aY{fQy4#-xBtH+^YXGcH#RmOY-Z2y*Y0vUKhIXux=iQ&zTfK@
zvm?HKd%xdzu9aCz+Nt>2{8Q%h-Zz_5AO~9uz}v!hmwWmijb1sirhm4d%5PO}R}P&U
zm3G?q*4x_=yLT|OG8(8WPyX;h<zAI`2e){NX7j8k-`<);Z7I0OcAz?4@1dZ?iM#Rj
zx}`D?rthyi`DESXt?RXO6<-|w&ya4PVIBH?$Gl?)?YdO*1dbLivT)?tFMK{!XTxGU
z*$gL+yOsS`Cbb`WS2<*5@iFxEg*|zisda^^BKLRMIh{D4*M*P2#M&-4sr;0Zl$<=%
zx;$@XuX*+NcdF{@%g?;Nd*{xJJ3BYqt<IR#W5n?8?(XSnXJ@@^v1gE$mIm#Vou(V@
zqsJg;Q82siuavNqRPKva65IFa{3ukpvZ-yt*QX+D?nE9if0X~>>&x|)R?ju!=l)uC
zCjL(Pblu0DD_i$>=;q{}^zd8mCoBEu&zw{t4_;xxiKmRun;bfL@Kqgyjq`!m>yra>
ze$H1if0SRK_=@T9pZ3iDsn;jPB)X?LABmHw-SxzBYUI>%#^)3Km=cc&yV-<yJd`Pn
zQJOFF>T=_+k|o;3E4`!VWX3ElUA>}P{BdFV_M>NfTGy^+y?OIzD(}lHzurFX=d5_#
z`-%H%g0frBf&2I87d}4r@ZGy}XJ#6gp3{%nG2zIOBS!1r-`KdA#lhC#6oZ7QsB5>F
zu9xle*RM~{wJu+^!|my8n@XeK-`*ZRbg1d!;r7o5+2uoC{S{^9lj}*jx+?C?ZSlaB
z-`52S=^cJ2*!ue)-yOy@vDE3N#_PAd({~M=u_aN+xa!P;+`rpue&61{bQ{CHKOfyU
zO`eoto5&P!gK5UhNe6}fcf9lw5x5%f)HI7*{88q`MSS1BO?$FjO;EaAtpC7)pzRDb
z|J%PyKC|~p=YM%zig|@!LwsEGjm-v+ByL>Ojdb(xUZ|aMLSb6TyGafb8)H=ZP9G_p
zY4YwthxxlL3-xj{kGt4ZFoj1gSX9-rcxSQm&*S!7>Wa5+U2_U_SbOg9wQXPKn_oQM
zKUqxD^R#&Unp0U)Qx%=t1Y~4Di!wH+ojr8(W@Nh1iI0zu^F~--PMyNIq44psH8DFU
zUAYn>BP&~aF8Agp*8Kc@=BsO#C_1-o$iA-U)+^<jm!~IR_d}7Ble6aA&Gf0?dh+-E
zWY*R$W@5HYIZ&86>Cl5KN;~$+TJ2?T%s<pzH#6js&V%~5|HM0IcAk+A*fD);>rU30
zJ7=n%`nxNEQTF-S!)F$K5O>WIQ#rEa!=c}2RT-`sTweAz{Y8NNt!<@`@6A<VTfS!5
z&m$9WTwfi&<B$JF28-(7Ip^+J9iC|EUh*z6G4JDt*aI)iA6&As_|9qaj$hg7;IXw|
zHm!31uk7LI%=A!2z)dS~NntxrlE*W(!kA?ZHZqwF+;uxHHchiRfB6r0_^jm4zs>Rq
zOUmBu@e2vDGEU#de&CEx>(r^1k&!=_vN<eW&=4=Kv*7RQ^+|cDp;xc2o#3)=@rR82
z?CVVGSA5!>b{4etw^LaC(Tf)+4m2{$zud{rFZbkj{(e=(g$0#MUAx6VNt0WD&w<PS
z_J2LTo4C43GO+VX9l5i!c&1@8Teq0*q0^_kwZqqKsQ#Y!@B9A$8&ggSIfn}}^tv5>
zcXu~P&FN{P=k6FA8$VvXe&4Ds3>6<9{7-*>?(uA`%WeJt{jRCy?%K3vO6^3~158aT
zIyx3`bV<MCUZl+Ys>iNh`&GxUT|K`vEZ$k^S!nH8{Nh0u2bU5PtIM}(+qPVAy1m7B
z_TM?*`?oA?HEY=7`yeLX{;x;TyE!q-PtJ|md%fo0uj~0U?f)~qDKpO7u4CCC)o@o^
z@wxYjpGsTyXWn1^;Fs=%36&YoGum1gluvp0U|D&dQhC1K{5xMb#ey@$9{oFA{$tgu
zAFqDB=B(N)6TiElvUKbG{df2EY<?WF%;#nQ<(E@gK1h80_4;+>&LZ>I*W=r-zf8G#
z*8D-(+MZw6xfveXF8J*AdB^+9zazHQN_xMK^Rjl|&Gy`KN$Y~G3UBT*{Jh`#>hQYw
z1;<@xe9_$^FZ6Sx?-fS#)Q|uN(bkZS-CUnmE@3cF-J!X-D>fvsV`jyzOVd@XCVRMB
z8BAe}ajj;XbVBjk;l(G8^)9_rcsxn2GKHnE@b^Be?{C>I739p`ziSrj^ti6&Tc$W}
zzjNu-MY&zyEyVRj>tAgw-(dad<C7;TY3Js6USAh`_`B_=6Ur%RX`rUlv0mx+qeVY9
zZ-4ywv8TVkx~=WrgHZ>*{Z$L=JdtF?_~ybwX8D>AjMw9;b!X0;8KEOqV<+FWsNgWK
z`G@WM|LWdSWZF>nHj1f{;d*R&?2mojdb>I*KR<g|V&&=g?{jvbsOZj$hpnc2ek7T_
z-(x&4aIw|HqMw{>rhD!wgsqlKo0J(alU>w$fs*=`rMKthX#8Sb<9VT$Y0fu^5=rTu
zySE$GZ~A@u@%IfWr-klCeG~h9{mk>W%XtqLzm#t+&u^%WEq}MS`sR;!yVumcv%J*K
z_q1z%ozu|+)$jitwEy?fSozm7q5aw-&Q47;9UP86<}~?HB<S8hXAal9o#~w3)8D1M
zTdltN<I<aJYCd^d&977|_MKdLXl>Bqsh^{NXFdD(gTcOb)3p6_zKMtZO%~PsHih|I
z`2mRovxGG6Zdh+8qT3#;eLzNj)`u(gTywq$RxDfZ#h@QrvGPc>Fuz|-$isu4tUp6~
zKRwv?S5{wZs>p*y66UEHES?I@E=HaT%_>$Gr`6r?IP53IXEnh^{88qj)Q=LI%h%7I
z9(U^5N%i`t-)^@TeZBfuO6GpOxxoI@N87gFf3`h+p5j)2dA;a862&!t{w?p7tWPfP
zo@;GsIg?$!=0n5p<^J>QT%OC?)mR*E=eJ)}+#%u1z<8`j^6)a>*%6ykICt*cxh3;*
z+nP0N)Q+>c9e%(6Ki`D~-n-uE&-I;cCi_kL%KPw&7YkGWd~jym|8H0K=kxDRE^?i2
zm=Uld^*|o~-WXHUe~Zl-d8(YbO?IC?uvdMHZRl6M5221<^H!W<UoX5z^uZl5uQx(g
zPC@1w)(pSyGbG2gJ&|)4b8m?}uxeS*%XLdGM4sr|Ykgx&wQ&8LU(Kb~*EcRKV79&W
z^+D4b?i>Gplo?GjV)!s+>c;ZJY+mL$3gvgxb9DYSPyhc(?4`1w`selEH{P9g)YSaX
zf$Q<lCrzAqVE;eUSr^rBRj&QLmSKhuTaKA<XsDehLqAho{)Dr$PoIbjJ+l7(x~Jdg
z|347CY4%3urk?j(oAdMk#Oo-tPyTVnBusVohw!>1p8jVQ*W0wO%Y7U3M&i`!;Q5Ou
z+cK`&=A0>7q5a`!ci`UYgP|uj+|_<LX-Ds$R@;xPT_0!csR+9Ds8r?Q+ZP9}oAa(u
zwvpQ`&tLuFqrS}_dz&ebmri1c6XA*QQ0Pl}<Z-NvS=&?PB4_(;kE{fSkI(8XPN>W)
zyWw%vPnt(&>3n^64S|50J2!Xz`J=UIv-gjO?KS)URk5efxj0kRdmTr;81sV6D^sRi
zxEbK_?oa=X*Qb_e+%)2vuB-g{O0Z?}HJx4lGa8aQX3B=QW+*J%pD83PZ2A38@!{>s
zxu4pPKW03Ta_f8cn&0J1G~cGCriO%twdISyyW?sgap1LKK*Wnj$E4Xmom77=zu{T@
z-;ZjV>}C=&bEFvZD>Ihq+}ih>IqpOF+uL%h`u1CWS-f)LHKTsvKkF{65xFYwb*pCT
zLeuX}TdzwOT)!7DTBVbfF=yg-r71U7))~xD&=Y<0_P|BWE3?vl8-J8|$V+7%+@Rug
zs&K-Eg^nJKrVX2qd6s6%MeWW0@N4gmJ?jdtXZNmWn|{4@)v6V<yjpiReVSFY$|iKj
zUQ?gjvyV@Y|0i$H9+%{QRjw@j-Lf;$j;+fly=stl4fHTny>xGmTbp8U-#?LKKX(}(
zz1qJ+hJW6Fz4Uwk&!|TPc7+9V+L`ZbDT(<g8+rTg@oP^^<P7h)Jr$CcEoPcik;J%s
z-mH^nW~yJ_o*$+0tgDM{x08j8n3i_!mR#+-61s{K96^)9onF4%8?s|=$j?(BesF*M
z<yE+QZp9tF8a@8T1>9F39C}{<@N4*DwwMJw4!&{T_+x{_pBZZyx3nm9#V&oV()w<?
zW`-N9j+AKFRG-O=n+rwNqRlkTdT(xKj(Ef?!Mk9k=ntLupJu+a4d7vU%XUXoE3Q~z
z?Y#@3!53T>xFsgX2#GoKuQ_I-qmrcDY7w+yl7mtwyGprP(1uAJtn6uTeEru&e3ksN
zgDq!o^mEn>N4xk5pNjI|_S^~3_Y9rd@1XESGBEh@@>Q3-Z>|fPv)g-RS>?)gpMpZ8
z98)t@tH1BK86DKR`ikeItNw1A+|sJKm3ONbUtY`iDB|S1oAW>ZJ2%%NHq|0Fbw^kE
z;+0zJnta!4?)7eS{ynMWrX<g={ksiRZrpsbGU@NF^NcG#g<RC!D!jO=zw1%HXGdF-
z5u=WtUfPuvfuNmob4ss8K6(1I@Y~Jw&6S_iHf`Dzv7<oo<;#~B`6fT^x0mBMI(x<p
z4u`-%L5A92CbkyeW@WFlOnB&hG+{x?XQp@aKiK88&pq$l`RI5O$AT-~CDZPuEd2HL
z_>Dv^f&352f!|7#ulaX8;&EK#^`Ie?-GrCv%Kz?=!>grM@JMhjXyFp@;<t5V&b#Um
zaQQ>_11_x)_U!WuwL;iMV;q^EGK%&uTgVg_y3k6%Dr~XV3Mm%TUZc>XD`yq5o~;OB
z5P#sLJbgjn(R3~WlMLRZud_q`EIStcvgcr}_%eoN4NYg+-AqOHSTam&XmSiTT#)#=
z=`4F#{fir+ixZ!>tzUU-;e<Da7uOx@x|)3G)z;(>>I;A7YG`C={NTCzqsMWZR_LE~
z5g%u-`EizS&$SXJPqQoE3Rxb%o$*-Y%rk{l&DVxjMH2Rz;$^@0T~D~Y?1H~VUg%PG
zgTKe5FZ!t2%+tG5eBS5MrCI+TKP-^&W$a-S6&2;>ZGLrpUO?~3M`|ms34Hh+5X#D<
zRmf?_(=~sAl*8&=$<Q}iH<)Mi+MQvu=lz$lBGn*M;w>Z3Gqt$oI~0z!D0HoSn7lR4
z;FVu*dcE1gg$W)3foIs~$vbRj5?kw7Bx0A=)WCa1&F&;q+K1Vkw%1s`toXZfDZ{Z}
z%8VuktOwq-S%^N$S|1fG+GA(%OSCEK#kP~lhaMOU9cgG|bPZNWaQS#l@PqWn-=YPx
zIIl(A+^|gd?QIsr+oF%I<u1H+r?2aqt@C+FlSS7eF5VFf>6dI;_-m*0ZO3i1&axgm
zc5Ty|b$>PQiSJsr;MzW(#s<dq*Be%8Wz2F@NKklj*=cGx^XB`9wU>t*eO@K`WV&iH
z&yRpB4$UEfAK48mY8R|p(IxduR!gcbm|_3HexWame_p*6Kilnqh=XZX#;i6*(dPU8
zSzjI-vtQt0-?vSR%W<*zS%C}_S6+#bJ!-sHMGiDb{gb)!YVN58jt3sOo3cvpu@>FJ
z*8g#~gK2x4tyF-ALE~YL2;LR42QT|7XRMMvn%=;r93pLECShW?K6azJq3EPrO%pFz
zzEYc&8O3__RFqb)^oFNWH)gC(T=Ca`<=^uSjrVJ3o>?t<@x)Z8Z}PV#jGVr05nZdT
zCVT+2jCa;7sdF};eH2VGuDt&G=^(rOhbzJUh5!G4|NOrGzxAoWLk|u%2a2?U*4F-h
zzhAy#{k~sZlTW(*{?@CrJ7D!j$MsxXal2cuujb~+V62I1kP?kq<<^kU{N!9np3~JH
zi@#EGp{xH21skm9V&gRlJuJ(z{d~*S^@$%_<yNyDlnpr?|G`bvr%svetV2fJd?$h6
zx9mAD4*Om_@Fv`VwU@<ED8z?%l2>!qp(mT$?B4PC>J%@P+>nuGlu;u#C(tlCOh&_N
z@Ak!PYFAq{GkE@%iLf@G?YWqAaL@hidlzXWm@T~VIKb!ku5~7^j;6COo=JOjN#Ren
zxx@z5J>JvzEf2c-)WSz?L&TPXKWf4fy}jzn?Mbn{b9?Pt<z|{~_;uhBYd8O+Ju`aj
zbbc5{tTvowd&5YCZQd54=DYs04H<*1t2W+ZmJk&^`$RS4W8<QQ3l}bETJ)$tm~&Pr
z57!DdjtG;G;KP;Y8HHJ-Umi7PKd>jhE|a6_p!l!)zxVgwWLM)~;n?aRyq`~ZMMJdX
zXY+ffmQ;y0>0M^rxp>*C6|>qdX1IKn=E&PF@WuR7;Sx<2Td|P!TMvrY|M<hm?dWe5
zRS>^=C6fei)LR38_ACWaj=ej?W=kH;IIw2M#Sme;_(P1>#TaaQ<KNByb~f6~t@qQ#
z#qI)6)y21cduymVZ^QZq&VrV@tSpgl?@R;Ut~{7+xUtYXebp+SfY{!x%b2`-g;#Iq
zYQEnd`8DD4od{F@w5#4SaydIX4>yZFKbRW6a#QvXow_|@yz3=x#8zyR`jDwr`R)AA
zyDJ`SYq~GtHKm!2cYdVv+P~Hp^REQFRxMBqJ^0A@+P;TQ>vuZ_8?f_8Y`w*<xsc`L
z8mWzJJ`z$V?};9Dm~_ym>t@&86@vL8o#v}lBus^R9ff))WCR&#iitEc?$-2JWY}?c
zMUwG~1r45!E|X_kG;_LMG+3Bu%wnjSl`$t@w|i02qIdlwyz|qJES`Bd|MV^wUZ;A6
zYE$lmw^aC?_KUAiJGl7h!Z+7#;{p;?3_TCNG7!En>z$Q8M_E#C(qmrnzPZ%~GKcCu
zIGHS;;lr>!@9wD&4-Xq&%bU45;UH7qzMpA&JD&)Jgg)K(`(1ZYi(+A6A&-<v$8ovp
z9>2L(56gCg*Swi#g&a9v`{Q9d3)Ami(c7QBOZn6C@yi?YN!-h9e7kI0RicI1ni=a|
zRa5Q%d%e`(zcKx76jxnj_uUnfE^TJ-oNJw&eOoL$N$J{_lr<+$R&**?FYdm-{rZMH
zZ{DBP3TvIEBxQv%=D$-=wC!AC)>-oE$%5K;6(N~09WmuDrjH-ff`T3uSm>yz%rKM?
z>2YID`)p{@_Ov<mi%d~w#<3J#-rlUP!s~qtSJ@Zb^A?pm_3^<GZ&ABdA08fZX3abG
zA<M63N5Ds8k6_6Rj--(J2c--WKWazRNTscpcfD+o!S?7+nvSFKy}pFb`<+q-iyj_(
z)z+Zxu=KwFR(IF0(FQCH4PFO?6<)AzKHU<PdQ{d#h$F(VO4x8>&&hdRN2hh%%sakt
z$)tpH3u0&cSf!L5nIh4DbzaZmi7rV&He%i~X`2NX8(L+r-~07i^qKkg^M8JR?*8;=
z^zBbi<qHq8GVlEH=<$zrOIX~G_suDJzn9_9zu$4s&fY%aZ!h}kxcpL!xpHh@Hcgx}
zt9NO#>SMEgoi`&H4l*3O@-4!;<jAypjL}8XZ!|qatbLx`(z=;iHc471E&8h;*Bw6_
zM*X*sZcliZ;V<nj9rP$TQ~J5W$$2hWPEz0Q-29XJEB8mxuSXrl38s;OBCNA-x_Q-b
zr7f0ZWu1N0t;v+JIq5)#L6VtV%Au*tbxb^$Zem!~eIQgKYWju8Jb!P8Mp*kSQ8H0E
zBEv7nK10~)|8}*je9WFq-cA}5gQr~BAdu~q8)?0u<=CevnS?d6ddXeP*+nn@Cvwfm
zS@>C-%|K$K#F?|(ia*2(+dutu`gg(8sl3ORU%&F>=d;;1`+g)@gZiC6KJcBHS?ss?
zdBvlp-!;~km<GEz$;_JJ!|?dgqeICrw&mP(Dl9Zqc59h+E;uNtU}w_uMWAy)1(n?l
zN?(PDxF-Ji@K7gahry#{AGP4-!sf8-7tPmuS})eRF>iQ0J3r$0r_)dBzKXtdZogFd
zC8O$Yo!RyKyQi|x-#x|ncu8)-xjA#V^7j3-7Sq>DxUwRyXYT^;>-{H|)c-g0)eERv
z!+o}4%>ifDsUiWcf^n+~g592OIJ@JPUCZp_9|9WtwN~A1ZVIyAx9Z^yE$+Sx653b&
zf<hZC(s`$G*<ahll~c{tx%yjz;r7D`=TpKD99VUC_s*Ila|Nc${Cec|f}yW3!JD~x
z=AFGe_iX!O8u$ByXV#><bMAZ=DXK3uc=$wc&P`jv|J}t2AH8m+^QKK-YcBs+jQypp
z#p_FxExvv^H>V=0Iw&Y5{>5U~zol}%X3}-rXCLk62K8A}(x)3_UMl?aHoy4<$Ft4f
zCtpAL^N;Z<qv{EhvmST-xAD)qzt6(R`0(!&?^fPAeEanMXLm*4f2w}?K4oc|;fl`+
z$5Q(i#kbd$<lmm#rzvYFsZ?`hzg>GL^ZC}Y=6`=$L!UWbG}4HZjp{Fc|Lek$buB&~
zZ+QC7ZT<g_>ur#8se<BWvze=XUnm`|5V=ubxo(k?_~x{=kG@{NetC5`m$3S`2d`HD
zHq43m(yq%H81Hj!&qQVSPhT$ke}2@hzp3D%laaBp<<BRR86&o4iN@|K=`3pbedBFe
z*!sA;InOVLOg*~&{<&xT_9-XUZa4ZiHGISNyW8(LeOUQ@MWK1jz9;toe>O+w{p_2a
zCv{{`<?~5XL}qjMnW@{Gh6K8(T4#$d(p}KRq;+C(Q;pV%<KCiTk2X&7P?9a2(7Clt
zp!T*F``t%=hvn?~v^^s{6y}v3x%}>c<L7@;H@<1+%wn&+-=el|i@o5jo~AzLgbxcY
zh)3s6zdWrp{?nyC^_?{r8nf%K{>Yl~^XJ|@pB`(+*nKHlck@b{_5C0El9A0j-)v(2
z^6QN)*R{ICp2lexUbgZ}7G9fP^6JThpYQ$CUj+PQvWznIV0c?L?eC1km)Gk(IA`7d
z>FIRw#O*U9KAx}N^l1M7CrAGOjd!#C$s+xy^-S&Ks9p1F%YN9*TK4hBq2rZLy4@`{
zzn^)>{Gr{kFS5>)bXTrio_A}0BzG`x%e8xVe#nXZ<+<neqM#__Q`mfMg|~tpuepyU
z|2JOYmmxXh!jsK&=5YDh*UF{Ox!9@dt+%}Xzgb|PU&peeDNGhsUo!G`JY>t;`BY3u
zSQu1ObaZzgep~kW5VyWbMEU!O&rhd@Kf1GTZg%+EL-$Tt9Qq}1#?acTm$&O>w3yD0
zj=;rMThmtPo@<^gRCnA{&aW)sP}R3hon5zFGjo?bP?)S@HQ7a7=%tIgpW;kCm5Y+>
zGbJ(?eJy@nv0)C=%U<3M>z``1i1r_pfA28+@xt>{3$A4^ym?CS&3=KBxeZbeE`{qY
zJr?f#jrk@h!J5m(bIl7#x}f^qcu(d2g3r@*Z(O>x<KM6K5|*2k^Y;iUx)p|Ss5UJ8
zeq`F5tZRS64t%=5eo^)JfJfV2ysuxLa8hVp+{UIWw>VR#?Xl$*Yx>5v$EPY&$g;XP
z;_rd1UrXfg>G7~z%$e(Or&{qh>xnwSN0*$k`S^CT-<o?NVa;5*R<S0&4ax4T>2p5X
zncp#JV3)U1y_LvW7+^S)f$7XV+u7{$H3GZu%FQzg-2U0^`@6f17lO2}N!*Qlem<ay
z@zcKFeJicY68ti1b}!k*Kii7m=7aI{xLeOx`2K79p_!~*{i9jPEZ|Vpsgn!4l<rKK
z?ByTy!p-RJi$fl4#mN>ojo)wo^e?e<i@+AKmQ?<OuWl|}@_v=*gsK<u+j`$VT$L$R
zKl8J=SM1W7`rqFlwl02M)_Nj##{{$2_6Ll=n&xC?*8I+u;}(DR>9~CGzb~p?Hy#$u
zSh?!c#OdKDf6ssOpeyj@!zb&F?B{>Y-*d3^_4UbD)<*v@Ok2G3pwor#wN>(>@3_M5
z>~3PoHqKeTOoA`h`p8-N1KaCc*QFn3o$uJDb09kYuKZJf+pUu}pMR%ya=t~@ksKxt
znGKWOYHDmEBO@Q)-dp`W?RcN;TA9$(hE+B^dp;ghn{2;g|J#6!4?o)F^U^LadmXKP
zMETLuuDv-a<~Kz)^vqqepeHxNbBXTXjPnjv1!gBpR44W=xybG8z1MYi6o=J=HvRP+
zy~(>?T|eyg=hckfXUswej?NbUd{_Sd#&-uxdCPbWufOB|{d%(hBk5vczv2~F%a8S_
z+WdU-(&*fKiH8LdH+Eh=`st}_$(wuA%shW@yBGEGM)H@Pe?GCDlsC!ojN4VJx&Hqb
ztDF2O=Ki19+qX%d>n}gBY-hnkrV}|eoWgrI-#!}>{`=>@-!*X+i9TBn3qG1~w1jDe
zx!eBvYi8$lMI1}Jz5VTl+xhtqW@Z1nxX?K#Z(ZE6vQLp-a^9K=l1p>cCibNm%sAKc
zfJN={v^tdwUnW`VF1z^AU#g}oFeBjC((deZDLK3D!u`5?8Z1vgH+XtQbIGygW;^bu
zY<^h0QzLG#)a$d`14HGi?p#~@bWTmtVb={uFRsqxd2nlM^@%sL+V-c33uOKM{djKq
zj=aCWnB{`&^&e>F`#pT=J#U$JlyP6ZnT!f!%twoy-#qIgdB15~xwyFHZeG&aSxKKh
zX<2>^S-JVq3q{TZp1`wdGIN#6pI(z^j);4=F#Wv!W>t^R!JGjHHWh3NKfx8kRPrcf
zSAi7s&RKjs2fdQEIP+%a{JH$<xzp*en6Iw|d6Vwf^CWEDKC3^x_RK4GzBxK6n{I2y
zZRJ{gv}tj6`KnLc8v5S@LZ2=!PCq`s&+*8#BQDvwOc94%ZEp+Sc)_+H;bW4KdymC}
zul(P(syu&pcIl2yGhX}cU02!Mb%k}$&%YN0I<%*GekvCz+dcFBzSGa2OtwB@*7s<I
z()()?LK|dje4_svHavZLZ$+tK)(VkLlWL|-I)DC6g5k$4OO2OboZZ>;aQ>FZ6(UI`
zypE~+^&V{M-H@Xev+qksy1~2qtbZ=9>X*1tsId3eSE~(c&K^4_U$0X8B4E!}Vb)Kd
zv`(JzIFNMl`-5M}p0V5y<m;yt9d9WUS<k21aPQM6w#|QDum0_v<oi#`??nj{+tQh@
zgMueJG}--lSpVQorTf0;+xV{h4YaE&dEP9Zr)Zj||I<}9u)41BiPxz)YyZue#Namb
z{PV?|HVOHLUgS$ut=N6nB{DK&KGX8c&P7G9eVYO~H#Eyfp1z&)ko(My7pF9K8P3{h
z<0y4}Ym|<A&VRiJ^6$CMX60P|-{HUazsdwq68bsiWbZW7n>ixu<IZlVez$Oqndgbq
ztCwV7m&nu<J$vZkh6%Hy56-hSEqQyjd#>rizejDJK0RW(apU%*DUMe|!rn!kTyV~P
zLs)$9EGgz6$LkeVN|#tI{yG1%gowO+RHi}{XTl!aK3~h9dwwQ9`I_$fW^+_j`Pn#6
zhQ)98e!rJ|YKmsWn)Yjx(znmPxzl)yKw0({hFzNJ#`8C~vOf7B`*BM$LwJ#Fcjoy9
zvD$ZHq5n^xk7oRN|L_j;Sx>K|Ew;R)dT>$)Y%Kumn~&8Idnyg(eSfdGxJhldtf_!P
z@{52!U(>qEUMg`u*m&fj!RFfClN*_DCwcd%Kj7QSP<86`Mzg65QqHU8*PMtwcvU_2
z?jJ|fTdZpi=KCMc>^J@YS$6T8GGk88XDf8S)ZCj9Y?0q{#zw5&U+93w?q{>IC5kR_
z9P^i`_jvlcpD|~pn1lS)oTvN$oU_@sae`0V#p&G=XO*`+<hU-^E&4T`G5^2KmMyJo
zKd#$xIJ92KW9xP))~5|8<x73G-u?ITa9iNM$yJ;W=11HJKcdsFJmn0p%nh;0XRj$R
z`mBq+mQ`OGy>9K9*ptT7?JoauG&SQ)`7OSHRVrtqhLZKuDST(<*DI<8_wbbqF5(2G
zl8YHU`K;v{uk@K8mzc$KFKBbq>y9{^os-7+R??wfFWu(+!v_*`ZZ4Df)?0t;lcG#{
z;pVx!>cltPet#@2vnpr#$+W{4H!6R8`O-q`)QUA<CQT1Nd1K?o&9{3kir7^ew#FW~
z=b_uM>_T#lqx@f^Ut1kQ+L(_s<khhI%@A89|7gOJr8g};pLx;yU-;4aNh}{Ug10}L
zvdq!7^?OG&L-vi+Qum&i$GIJJ5Swf{`MBr91CgD_r|i;8h*y15%bpyUw=MYkd!}_C
zuO=9q&t*_6d*yPyaN%4#nXhV%9^xN1F4beSdDyaT#v8RiU!xdiOEGgS{C?@9Y#+aR
z^VwA!w;FuUYY<*${=b-0G3i|3Tn4}S>-O`n3J@=7SfwR@aKX3b!Ux{goc4-KvA%zy
z`=ig3`z6lq&HG-bG3LiJyxpX*@Mo0e>wRnfI@;&W-+l1V`QOqOrCQ9({aBqmoqT)e
z&yi7&-R&j*VdIg98zxM>+9&Ln(SGtt-UZg04J;d6)fx^oPIlO$V6naJ+b2;cna@dT
zjBD1cNx8VlwMW8`Y5)E6&(6-CtuuSh9G|c-vGV)1<=So%(yw+k%=P2v<a~Bms(g`9
zf^Bi+vEYi8Ng9_er%zwJS)h2!)w4``QEaj2vaSVR=e_rxwPvB%0gl)MUsY8i0z@>l
zKYMULFg%tJ5V84L6vH3W1+2|1wfj0IJ1BfPe&oTq=4iDQf71_HZ*R7Ay!KbvNj*u8
z@yzMdj}LL{gU&5Y|NZT)&)Qtk%rlwG=N_A+>K$dc>qg*prii$As+K=59Q)7uaq`*O
ze~#F1oOsIP-Ew{LWQXIg&q!uncUZ00woTpS^-59KgBb>o_<ybZc-19`G3UpQ3zLM(
zc1zCIO<T1rBkkF(PJ71f((fIk82n#UFgfq$%bn@)EuMWt$>J^lI2S4#e%8IbIo*Gn
ze!SoQy1$@fVv~>e<!;J}nN#=OeeHdw8Iy!|{x<LE&$*YR+5dO}^Yc$!wi&;^uhQ-k
z3|P2qhijD0t2CzFf8TW^Gkkwu5b@$hU>SquGEJ^!J1lHcQ(0{0b#Oj-WG%iuL53}1
z|IrJ<s*EB|`blbxTW;p?$lKY}SSu=;ec#@@ZI_tC^35;B9Hug4S4@_#++p^yx^rGn
z_EV4Kn7cX;W+iRdp8f6e^|LH?bHp4tR2z)`y}yyZ>1KhbXyTTr!`_Trt(=v08{W>^
zZW_ZOxI0OW@y`6~ub-~nelO|erKKWbVwV;=v$yffpS!X$cw<y_{`c;PU{Dy}`ytgZ
zJMzHxJDr@;!W9$m%@J?a=w~Wrez3Y*ao^8qhSzCKyK5&-Z@fAGaN@*|^;QX+ZWoG*
zy5{`NF8uA!q<Nd8R<A$K#;GGrbTVf`X{o8QTaSXZ_3STSO4#`2d=e8CjnmFNxS2jb
z_2#D3E!o%qtTl6Io_)6Ey7ZDQS1u>;9<a?xQLJCyvv$tO<S);;MEG)Z9b=6ooELwr
zooaZ4NrUsj#&ao~A8P6J6fy0%@28MD8?>$2N@z0Y1L^!dj%8(L++sQp?i8Qry}!Tw
zeH<IV+?o6T|CK*GJ6rrH$L#Z~LRVKj-Fm$+RPL7Bg|g}ws@hsb6X)cpHcXeVoFV$B
zJ9tO4c4PzR-@b`9DP4@KxDVv;pRLJBt1shukiC9x?S+kVAH4{_&MK41R?xlrK2yY2
z<1g=BA{$~j_I8|ndat;+SkfTDq4^2_0^iwYpaW$<D_*=Ny3RkF<`(G0nQ)3Tx?-lV
zMv`iMs_EhxnkVls4C;As>uQpB+?7&B`8@7~^YczFS?ZeUGb6+F*)6?<=&Z-lEZe$%
zB{Q5hbMnfc5XY=oqO2x-;9xU*aA@e&CmWM9c^*tqbl&lJourD2ntV{DE2I0WuD_4O
z1J>>84&E_2`$wBe)z*R~$0d$(Ty@pG^q2d0DPuIhEu+Y<fa|O>SH&D&l`>AxZ@qFa
zu*a3-;;kejM$lyg8*je_?fYk!iQbkYnLhXG9`5gQzMmpa@$R>6)!f_A$8DEtVD4hQ
zWbx#rjEiCicClP|YrRJ=VIhBM?14a8=8P5BS!D{EE$yl{awtZ{p6OxS^LE?qil0ww
ze{W=CVpQ{;)p9c@FW}t!@5WVMUR>kTe-+a7=YW00$?i4vKV$0tUGMCful>06pGmW!
z3F8vhGzRCxdJn#JZra?GaY9CTbHnSmEQ{D2I%lqDR&>$sm?>qSc}eBhmzTvJsm4Y|
zQ5Lgq1fBG=d&CvO<dZI&fA&A$_T6v%-!tp1h~<#lur)xu;IF4b`$nFg3+$86w%vc)
z)tH))wYy;}gGAD^*A5&PxssM0>z6QW5>$3`vF@3%d1~vKbR*`SvkYw-1&b@x3jU@h
z97znya<|_Sz@1RRv*7y&wMLHG714hzUu|x<TBX}CiGgdOwqfjJQ(t9!`}u35w_n<p
z8(sDN-P+l?4@^SD3hh@{^m12Betg4R`Bol(X}34`1Hl#9j5)25pnc<S&ZqGI4HO8D
zJpeJsl9MIjXqPCDtksltvAd1R-b8HLw8_KY|M|@Hd7Wh$y61c?-y6-#tvMP}mp$PR
z<0YmWGKV-5PM>2c`+fHklLlYHx?IMde<~Ah=_PnFv|gAy!-s*Jn|r1~B2!^uq0Q$r
z#-Q^t&dfIN_nfR&`2BAA=Udt9U9FFZ1s^kud!F)U%hRelwVBN7RX5(I^|-ON9~Nrm
z=oi$z%Nk?Nw&7T~ax%kF#-wH3I}WM{B!5W~blS3O#-GXWK_{`l{`%>tc>IJpGEwsR
zCnhMyl-*3da^=d0Pp9>ZANQKOS)O{fd<OHLgB*S-Qj04#oGdEa-T5RX^RKm1+qAhX
zLG}6xnT#U8yJzY>*k#xd#lZ8)PSnXiX%nk~x%qU%<YO(9_y1D!o#m33mnX6)t8&>C
ztz(~3jy&Oa(rqyM_nt%ZSitn@Yg5aTR_qtp(!(h7+xV!H_y(oe15Pg@ebgHER(*Z+
zdj0;i_xJX)%T#~ATmJIq=5&!oS(5pCzl!axE?Kt2V7`MZlX}5hM|ow=1mggnt&jgl
zrM=dcWY$nJy!}>U?X?0W2~p6F^j%_;P5*UiuY2(ExP1DV8HRJ}|NR7=*Oq&G+egqL
z!u9`Zo}HU3{Z?T1*{R`ip8wY@jH!6Yni2Q;pghBk9JQGYMN34IyL}lN?e~js03}Jc
z7?baeZMXI|FfXk4=3XGMOL(%Wovv>0`u+cAMd$CG+Ad#bQBz-4Wwn0qH>v4yRhc4-
zv*X0NTaO%Z5jnij{8-yD1~2Xhf*VyFicY_suQS=fMMZ74?ykH018%dv;r<&f<e*rh
zo|awn|KDHGw!D?AR)J0=T(WE#s74T3n!4*vpPKnSiwUo?>bD%W*!6Xv&X>zhI%?c`
z^QGetsOvU7Vvs!CW?1#@%?mcg*9=?>vkfiTE<FGIar*v0t>^9k%d{Up*ucnq;>?*N
zFH4FJ^O}FS>~HUCePqR}3yO_#dl%iQQcyCIJ{z(_n;}K0!@{A)jV<<AUvHkk*K($b
zYag_LQ>eIJ%n8u0-wzKDOW&D4X;Rbq=gHUBM4tUO2XyYv?EHO}59&fgE1%6w-|=Em
z_YAAjti>mv&#^4t@n+NM9p7$c&$O?v+k9ND&rWP|D_1$ITeD!d=e2ARLl3n^j)mEV
zGa1&!?VT0uZ#%W@EuYMi`iHIJo3gI1N~>NsRXhCCkH`JSxwlNNt%)o?@G&}XXRG=B
zn#tUHI~wxt?lR1~V=+x9QpnD(`dd!gnHdLXrq4U+sXq4zulbz=b1aKz>Dm>R7)kns
z?9lGme$3rkL{Uop^Z}5ak&k)VK-WoSegU1Q*LHY@L7_qYpO5TEj~-oOVx(~UWyz;!
zv-3CQ+%#h2m11!yEHu>L^MOg(z0c*cN!s~&XV*k-2KnyL#`E)RXP=y`ZXVt9=tZ*G
ztio#+sek5o#Ih|0o$YiyX%lO~jSY!w;`aV(co(++{&~;_>IVm#XTRMEIx*<Y&CM?_
zFF((C{Mwqx=9@Wc+S=MR_cfQ#Ii$b;57U8lvAa*4KArsJ#6;e{^z`({A1h|*x)pv|
z`I>3k$9ko-tM@rwz^O+q`;X=GIfq-t<4)X6pMN$qJl6I4y4c9gX}tGqKJ(V?pa1{g
z_x)>y+yeszJv}{n)8v*fT^bk^BxJ{Da$}>4t}buGq)9?n<?rrj6?WYSp3a~aA-qVo
zOQ3i4eO8^x4xl8E!^raEK{J2Fi-qkGd#g<S?f;s*zP2{`&ySC5qPO?m+gmMvZRa$-
zSg)$8svpn4-OjgPa-5Z^k$KnbUN_}N2L|8EAAUP~Z@i)({QbRyLP3OKS915!h}%pW
z*$iC~OC?f;Is~l5Hk;l{F)BPRTV8Nnwp`}p&R^f(gAM^ZwB5SoMS(~E=@Taw?Ao>K
zV6ETs$=h;oFVgV(VWT&ld$s8ngJM_LjF<h#)HYn%398t>-AtFhlWrt`OHbj^iv+V-
zD@(#pNjM1ZmO8`q4U~he7I#a{pET*vionHuzYG8V{=R(Ao;i2!#Ox}4&E`;6X7=~@
zcXkD1<H=X9goLe&Ik}_o@uB0pOI|uT9eP;$H*;3mjgOr-QVk;mOhb<`blpgu5D6;9
z&Xh6k|NU<FoQg-COO`F0G-uA82kC!)d_4Qjrn0g!B|SYjGV&xSKF^(7wr7tF$5xSf
z#pf*lyv?sq{`>2zPRx!8&*xS5tqfkyv@q<{$;s-)@ArP+RP@xV?%&V!v~zP#_L|?5
z_-H9#@qn?YxcIPrcU_FzZy!nh3Z0eFzx{VLxSpBhso?Y?%IDe-UTL#}uUEs1-)_C$
z_WhKsd7g~k^zL@Kst(V|YNoe~&(1V%ckLES+!%4<+_`7lZs#Q*>yeyO`|T#fp6~an
z?-ZTZom2ns=aMB$KD=1mZ&vY7eO^V=?svPoSFhhEwfW|mr_<v>CvPj+rDtVnt^8`%
z^nImU&#@Ubnn&iR7`6$4PK7nh{%;7abR!?{|MSVajZgLzs4#fFZuf_(y?4rP=Q4oK
zj^dRzGr3)C`{4ky&4&ZbzH<IPK2P3mzn}MM$IYCyYilBPH(7UDRL$&NXgK#0t4`9j
zf836zRRk1ERMmDjl)t|RI*Xby<MuXPOH0d#$?5Yd)#PhFIBszgel+1qDWf;{f{w_q
z>WwFi44hv0`KUE;a&k_YHjT-k=0`!@&!^&9Sy>GiepMMIIvuf+WY$QUcTgjlq4mPX
z8EZb;R((nM_U2~A-Z($2mnu1C(vOezCg0eQxaaS;+deamRBtJA2~O-`6xn!QVRHjW
zOAg~4i$W#&nh%V1`{lcj9y%^x&(oro;xp5z)%yJ&<5PlMf-`#<MGXDFF^M@{Pug^B
z`I03q*RL{zt|RlFrqh|^;v^#na>PAG>qd#i()|L9LXY||z4-oHQ%6U|)>gLppn%-x
z>k_Vk1r{>wIhWO3)=V&LP<p1xc9T1TL$-S+PuAsSz9p}(^`@SlW|)3XCMYOq)*sM8
zR(actKOPki4h<E3d!f~$0qlrtj3Q3gla?JzPfPoB$y@*8?(+O?`S(G6tBNld-KBM<
zdDt{{be?po&jW3ndiHE~e%{lJ+2E~TcfX%muqLH^i?iTak7Ep7Gq(TNNr+?*;E3&<
zDK&rAtW#SuFCW@|`O>8w51P1@?9?Q9KHaN+FME~q!G^@cJKoD1?|gi2_afP@3^yaT
zfFm}pX^h+p(+w}P#@zpUJ^nnXvwNZF>eZ|6e=QDt`BKt0x5P+nwdt*e9cdxgS#^>b
zT+d9>OHeG)Rm<LUG2=*v&5xcf+3R+;Wv|=0OjJqe(T5gw&~a=Xp}b{GoL)>CE$3ve
zn(p(Su6L2ovBT|ZFXI%w1i{TyZW%UYDU^U~-KQ_!*^4T<N%Fe!bUE&7aD8JW;hfCy
zS_pih!#WQp4HxdpKZ}lMzRr+-YtWM6lq<eLO}D}6#l$NWicu$GAE%^k??^0-J_tGl
zXqO7;8jXeSUVrrxR82HpI2K9=J#H0n>K8e@&r{*jFZGsp9!wf70#!?{yk?rl62NhH
zVw8O9&!0bQzP~lEuzi=&uGDg2@~*iKCZJZKawcQXrmwHBe|~jZKPWa-@@+tiKvmKN
zF$cvjK0*gHW*a0j$=CdmT$y_tRHe1dyAsb4b&Wy9sa%Co#EHXp)oZ3{Vh)NWo<a_a
zEf<tQ$6v1VgxY=^QfIh>r569HX7py#fVnMXKX(MEMz)>=I<8voq@RM*i&-iSP8<u}
zzkX*jlUOX<E3jxP#H5hz0$V^wXuX&SR^Yw$H3QpU(CLzVo=g&{phFL*$JN-SR(CCy
z?GkYEf3>SNbiPW1(~Aiz4S{9}2N;(5?e45_Puk)v==7p9==VqY51=>$Yo2Reo_6NO
z=8ea0f@&cr|0%b`4lDrag;?e8wO20z<R@r|s(@ONv)*O@y|y;`=g;T!3$5n%NE)~O
z`}<oy;Mw;3b;+QvZRX{+&F8GT&2n#<SnR9(oF=9l)p9i}^~?;zl6QA@ZapOK)M0;I
z0c6t5b<qsw`S*PG*Zl<@ei*SijTck^9O)3`J+<f8tJR>DdMWAY#_8u|*!bmq{QUfW
z{4l>?b9h7I;fP%&nxG>%w6(iaPfy$WZ7GN1k%ud@8K;11h)L_RYu((~Zg0=$-+p82
z)Tt9^&OG_(Xt$(kmPp<H`M=-o?l-?*Gx_s*d-;ZL{e3e)*CeFRuN7<f{T?E_``s??
z21(<z4<8Qmf4&+X@A`aEi@>7^8Vlt?$6ih^xyv+T#*7;acAJ@+PMtDEWYgx&jRDu!
zpMLsiPVqU;>6Y*Jd<Ly3WLUa%>6)0Gle+bGY1Gs_I?@TcosNa6F>Du?V#|-oJjVjW
zH~26KI+d5qWq6l=a+2zsdwXYZK4-<<aOjXzP;l_Z2%U#UptEAWzq|YJF~iH3FCRXZ
zl$2y?cKr74?(MFL+=@r$FOXQm9l<g8lIz<4f4|?ad@|Af(02EJxwBVR21`#ldH($K
zPp9>t&#Qj7Fn)g>Lr6$Sg4t~8Dc#-Oi+Amk^1Zxb#R`Uu2@1!K9%T#&4ZW&hDB{#H
zW3j|isFB-mzy0#^vU-iRvhw1CA7giyftrBltl!(n)qc77;qTkq+mAo~Xrd7v8tR&r
zrPa0Q!oJ#ShC6xX7MvwJV;Gh!U1}<M9&|vHdA=M&-TwJqr@X#h+or{(=(0L6Yj;EM
zwC3rePBOtI6B)|h-<!)WU$fz2@@%tQP#``$rM*69!XL&jFD^FQR(}f!3v<iL(h`U=
zTb6x&9Ye{R8-m?O4?R0OThc5?f+2caj-sLA#3@szs6D>9F_~REY)wYN{DT>PCWouH
z2-HtX;!tf!tKOn4=(NQsR;9rgbo^lQ@xG_$tly{n`ts6Zt{(#r8*^u8C+HN)$Nl#6
zA~&af{BW2b)Qot&e*d{Cn!ybLryo^5pL={w<Yv&BX91y8pU<zKr@d|mlWX9tntR&o
z_e@%|X3dAUcdJiT{F<2_^)0DYAgP{BnI)BHfk4%g*PaU6;p>*{*)ym5{od(QrcC+Z
z|Nh?I!>OPhqtDLFbiTbUH}n2J+vD=}Hs*Irf`9zjeBSQ#GT+%AzP_rKmXgy?UrpGP
zm<+mrt@L`V_`jVm9(ixL`8fKGRja_Fz*5}?(8;lPFP5&IZ<Z@{d6{o_MB0M`jZdCG
zpFDrQe^C+W>IB}t^t7~1X=kNCw?W>_u}hdPpxDw8S(?nSloeb+)_3r2+k5+;uy>1q
z(lbp^;S%?97wACRlC|r&BS1}GNHM0}T*An`FdSTJ#a%6B1UD0)QlQMS9b7E#T{W9^
z%?YP3PA_`FMOOGFCXJRnP-%6)?zgVF&rY`Vm-E2our%l*vAdI43{HU#t9BKScbfBt
zMX4nt7wjjH_^#5|$6AWjh0-UVz0oSL)@N5k>jhm;&~3i!MU+=Cg35432zSb@^$ego
z^6o^I01m}3tMYz|XEMS{>b*vwN+AwXqJ~~))!|$quuGY9fq>JCsUR;!L%pQh06MD|
zYJ?Zmvc+rGtm)~k&rx{r-PKw|vE?4<Fw$MBoC#BOqqcO+UiOzY{pLN0e?T^FS7Geg
z<T+XG<Kan9w`AT|ytR-+@r&EEMnNZN@PJ#8)1X1assjodP=%!m>H$Fg1{&PkrHbLc
zlb~jqH@HU8hFT@!#IcvlpUKe8oKMkZ^<=Q$Pl3zVsaJk!L~qR!UBBm>)jF?qa0So@
z@+>$$1gca){j=zx*NbybOi;Wt@lxOVeShsBjs?|C(V$ops8Y3V<X8v|9?fI7!W>j@
zP2^CFnyJ#@;ONM>|Ia6GOH0dMx$nRKu8H2>w`kEKxBk_uP95u&o?Wv?!0Cv}QH8bj
zPA{gc6LwgB*>io|-WOL_i(ii|mt|(-dC+5gZo#5ON-=3aKRr!JNhvtUDt=*me*Ce1
z`To;Sx#aKftF;F8P?C@JfL0rU&dE9H63C&L)OApUbAf=>($_2jfg=At_SXl5h8|t!
zI~&x8yS*(Jboe;m^qEGfT;=yF)h#V8Ma0E}gMtq2|MzwMhmZe%&j0`L%Vq!N8#YXM
z^eAap`TKKwzu%MYJuT?ead@#rDzAfLiPv?`grFdy>v7e(X`3Y*rc4ph5#xS)dpmo=
z-(O#IZg1<&yu6H2KwSLzlarG{_ZKm&Shp_i;i1+$HJ{HqXe^v#RjLI#=XcgJ*N0s#
z0*?$J3C2`jLth_sh}E-h{e2In1p6gkTH?v@<k_=J%Y3CLO`3Elwff5o$GSQ@2J7;7
zDgqoAHm9He@bTT<-H(fQYG`XK>*}s8)py}g<ZB0y=S<bhs!L2%<QCK6xc~0<cKzk^
z>#BZ~6&4!4-~Zo^m6a8A6nugK2WXG)hMPIO=cZ1W;1C%pIcr&9P!Ll~6x(YH89oLt
zZ*R~z{1G#7aw-Y@T>k#v**%q?4{bkh`~40ZXTp5D+8^I;=X0_!^+=g^xy#p1IWAY-
z^W;g&p1Azx;+=Q%Wcb*-7EPEmiK*fI^TSCS83KZXnJ+B3T2Mc~?w6+hzaPpBvz7%$
z#W{w$R(_6IBj6;X1!_{{y<GH+U(%@MXt%ihmN_R=9xa*dmvnViC<Ev;oK2gIY~=iR
zOwE6OZf;6S3d4k%GdV#k@<E9~AS>5orq7nl%gata|M~H_d?mOOx?G~fRwkH3kQbbN
zFO{CXzpGTcY`5*46Fcwb?fdymTFqw$LyOSyD_277{(cEwx8o5PgWb<3!fJkVI9k+t
z=TyB~3A)N<rg1vchmXhQjqCnY^tdHYK41N6<?=@#D;h3HH7$KATJwKz4y$@gMk=U;
z%zL@(+4{J>v$EIkop!L9ee%qiC(qme2OY^U!!VhR!ENzG&}GTVzrMT#o!%)TCKePH
z2D)Wh%I^5%e*1GjpU*$Pe*eF&^UpySz0~~udR=h-_etJ*4<~u+ao)c-DfqyQjmc5Z
zlv)KAX~I0U|IMb;pm~|q;p>-e*)jz*M045SUe@*IcHK);!{bhNs?R&2zyFVumlxOa
z`E^#Eot+OKFP~c`1sXwkd1>j4vuSR9GM>B3-YzP%bmAziSOO~jFV&uXe{HSw-Cd>K
z5zlr!?&I$NnC)}CPxf%^5hsqqE1<S;iFcYDhhj^dB<R%SD$HUD+%8u&wQtLq)pq-J
zcbSCK7K?ZVhk($hf8|o$&h}h<b3lE)bI8hzd=4)rsWb$BI4T|w8XarRpKhtWQsegN
zPpaJ#wcn0txT(3kz7ZVbar2%~<^JPc^(S8o<T|^}k$fxAa?XQEg0*hH{T>061ATX7
zR%y-s@z+jha`5b$n9P%TbDmbexLECQ<n#Z1RhG6@{0GG5Ur3o5%es@LnbE53?bVc-
zvbW8GcBPxkT9v6T4!&%>v^?jw#~j^xU(THKowl+pbW`$ex4!dMnn`b@H-%r=njZg1
zSZKD+=ijfMR_vAQv#t~9JMu*B^xB_K-GA|0N^ZV+DP`td>upIUvy|fI-+!NcH{ag)
z$rIyQI>B#OrCk0MI^(Pu+q{ab$xr8`R%_l2Jy3X@KWh`ufn!^>U*1?7e&n_G&8?GX
zz0%tC?aghlK|y=6)!!Ohxz()Y{#?v(;?14CCynIFd85tNbXL?d%)Y)}X>suOj`vUZ
z<j&?~VG6N0t+emj>$=}F<7)ja9(~_*{&nKxTT|y4yxF35y5f#$&WX52M?-^*A1{5U
ztzK2K$+%p*)?eaQiloJs??ss>^G<npzr6XqMeXz(trJT#p7UM0wamR{?dM{%<c+tK
zt~u|&fBgOGY3_UM8giwtPnvXX-j=eLzSC|_*vr(vyDhHPzvD-g`Sof`37!dmUtj9@
zx?$ZqCLX(&U)0JYio$o_*j1Q&gXQac1_pr=PZ!6K&3mS6&rJnc^u0mRcbewSt&^K%
zqdom{FF$#{eOabpvf!efn&tmLi{?Jdy`H$)?60b3)V2EmyC-l8AG^FdTt95>$-GT>
zcE8_qSUg@Q;oY9^%Jbg;sH>f6{l1osPv%C-%;WOaBFi^7sn4s~bkgYZKdY(V@6}G1
z{C@9rPxbrmh<7_4SAE{U{r<g_nN#=wJGEuMUvEV%gEL#|$4}bpjY@88P&+Mif4x5I
z&!06rKWO_|uYIZiWn1RTKmU%q-P)diKV|0b_q)2EJXz9lJv=7HXT99rl_jC(k!erY
z?=O1x!Z_plI@#MrMYDCjA8lgY^WzZrpYN;J&(dKocy;pd&*zi<UH9x0kFS_l`uZBk
zI<v@U?{>d?v{XDk;g_$ud(GN(yAS*fa#cV6n?|OAZo-r=FFW#@S)%rs#=E`W?T+=x
z-cFg>Cu_7~&6+2_UF}_J)>fCjKc@cK-ult^qPjS_<#TN2%yr#8OJ{THX)!+;8;;di
zPtCiuN$s?5?5-)*?{-a|KmGqDaHM|%g`c~8?TO`|?Xx$XdE9S%>T$pAv8my)q93>J
zdwXsF<(<XTJHBq%v17)+zrWn}*fntLTg>;ItoLx$>h*b>&P;HO1f4bNZ#P%|<JP=&
z--}#bS?3yAyR2z1EfrmmlAl?@eg5y-=<R*odKUX5@14G1`&+l)_M1j`UBsP~nV=x3
zez$Kn=ks~eA3xug6K}t$;r!Y4bWwG!jmdA_9lz(V&oGr+ueK=t;h|Qk1z+FYwNA2J
zetG5FJ3Buwcz%0Z?(AnDE0m^z?qmsziILd|x_HObVYX#)+L0nxSJ$Y_%*-Q3dE28;
zpFG(a;da?XS6$t`c=uhw(<Lu2xiW77%|#~dJUiPwyU{@*Y38FxNxA3e*$SR!VPedE
ze5_aSv`+lK80IbC-rjcC2@efj`t<2jSDnR~v!>0Sy*e~J++8O)ENq#msHm$>@$0qQ
zvl_}?uifsZ6CM<_XzG+HE;^6DR&8Ayz1<C@Wn1!bzOzq@Ty-YTn6ZNK)~BbZm8ad_
zRhqqd&-7Zm`P))YPwPlE%e%9Jan{wW-iUR(c14{&d$u>i?K0ony>Cjawl+02b)=@9
zo3oPf){~Qym8XFg<~hDjR1mmemVZxXW6!e8C`ZS}XC+q3(_Y@)y`3$CTU@UvV%^Sr
zrw=B4Sn##r`np)D1&o6A-{tz3-@JEPZ@TyGjmhpuj5ep8y~ObL&*$^@FN(P?UdpnG
zd;6|_-y%=(4}mJ0nw?9QENPzh`r_i_j;BEttECf@g0k}C1*wl7J>uK-z^uR{l`nM3
z(cQ0QPOZ~*TRhRO_Lqsfhl+~Igb5c)%G2hqi`^}^#mCFb%h*Na(ze{&&C@nU=zMu|
z^YenIyGmYOl2K%ox%64~RQ1gqv&*Z)FUKBfKb*H+{?hAWjrUKT*IsT{3i2+OU3{^^
z<Ljd2<9%lZg)Y>*Pi;PUA?NFbtgU9Zt1a#9=Kc8b;~9r{N0@5vS<tnJ0#?ep4TcKZ
z+TA;gpPSuCwh#jyN?!Q*80ZktjP^?hiqG4+mzJ9T{q?oGOe1k`)z_qVcXr;$*#?q(
za&oeyU5&-w>hFDJ8oV}NuLOgRFuob}be3~knp*Mmb4N2w+^natfu`B!+ttq6TDr#)
zG+`JL7B*?>RMEEqhbB#)Jkz>dPatb!pXlS`{h%G|k<nqT7D1qz8g!GZ`YSci7#ZkV
zQc%qWy7-V|p)t6VA>j0)2h{dgY!R>m_dqxlTh5&@GB8}SYE@T)!HoxYlTVg-aI<e0
zn|`|WXi{gVs#uJk`0Z`E&X-MoeR(Nt?7iX5ot={>O%h_`lj%4q5*-Tao*X%HWX18X
zm;LPnqoPi=a0)My^RBg<-#=@X)TGI??`_{^x^k6QUY=gwcI#!+l8biV&AGo%w*R>E
z`+Iu}Eo3h8tz--hUAbmWPv`ZGn>GoBhDzT_H=CXMF+;HQ5|f0ppXF1Lpr9bBKRwds
zdbbi=|NeN~zhvpskMsZkQNOkD!vSXg3A1LMI?^dT)1pvm=FFKj-y$#nUb&5J`f1ni
z@9u(5mKKk%F?@S#E2uRT*t>GyqD4woUthVFl|A`8BRa^@k@4iolc2dn&&g_n;^N1v
z-|rRQTJi1sgJ%As(w4vZ(U)hLW_$Sit7~g_gW`B)uzK3rS)y+@fR17J@b*rAb7LcD
znl&XQ<-@DhzV9DO^KQRW#I32R`Qz`ujCQC0|Nip-h}r+;lJ{cSX#$fNj?EH}uMymS
zTlQb%mW;qH&P)lPpPh{<K5J_DQQY*vfkx*4_0{EKm#=JVVEmzfXyfslGghz&x^A#=
zVXe`ex?oYDAWN@`ORw;Q=Fc_BIgci+xNhNove(U}lUZo7hGJKjgI0%z1!Gp@7Ot)p
zJf$m^a_r@o`M&kh$&an;;=cb^wRw{&{O`h!-{ot!es`;^w2a$V)46JumQLg*7VWS#
z0<%0927ugSFw@6Cf=5F`19WWbr%#_+o-s8%c#u$0S-EiEzPOA&%i?Dqn~l$&J<Gwz
z=N1z)=YkKzgjut?{{8)(e0^Q)qQxG&N?tYztNT4T+|IvZ-MV8B54Ufu{G4{>>Q&CO
zrWqF$?(DCZH#Id~v1ZMYcXxMhEPCn{u{Lbs&V4tx=gS)z8@nFgQ2gwS<nGT^QBkvA
zc(~{^oI7^*EU(wnpkIY;ORtr`zo)3A#Kg(T`QghK5m|PJ+m{9R)%&I2-&b4zGIE9N
z%IxdwI(mCupP!q{xW%@+;>-*~4}X90S=<apMn)gr-L-yrdTncKYe!$-v~8v`RwW$q
z`)VA^%C=pI2@DLZ`1VF}OVrv6GWUa5hH&unw>vFlU~qA9VPMF+w@1@RY?<%uwC^JG
z>i+&(=s(}i?<339ZgKrbKR!OTD19~Mg+^JO&HCLtcXsx<9I<UUr>3jRs~@+gVfSup
zC1vG@4<9O;^dC)fOi59hrXSze(ZP{(dz){@Jo(hr)Q7*mzCLmG?9qRJf4d&vm~1pN
zASR|Kbahx~-y@TLkc&7tI41PD_e!xcRQ&j$sOB?6L2KHU^`R?6xK4lY=i=f@*ch>7
z|ICc?_xD`g+}MnajVDf+ps<HQOiV24>#M6fN?%XAe8#PA@}x;k$NS|EA3n@%oPJK^
zU+Pqj1jdpbvt~){-kYU0)$7-T*;b`mQPI(fTcZje9%2Puo)Z}vc_G6@cAoe0%L}(`
z39*`IS8K(_Bhm2l^K($@kJwq1+MfPn=9McUyHii^*kQ3da*cNQI?yTV0a{ZF3JcG)
zl-1VS1_cK%eeBrGw)OVvo0l$uu9`o1|Gxaiix>G$hDJnmJbIM$vf|Pb&kr9z7M^(j
zPjr3UUZxBCdUoyD;ql+i{`!Rr4L^QV965FjbOXhr#|#X4cXl+cS);RM+cvKGk!Di8
z9esVrZf;J0`1o=2rcFi*EBBcvALG%O>SbbT`tZxk%QrS8GM8A*4YqZj`J|Ke!ohp{
zYC&h>zpQw5Wn~cKoz3a}ce9_Lo7=s&`n%N<hI{+#@2{J|#=^2-(<Y&vJ9mOE$?%(J
z!^yB>^=jw1IJsY6U$=kw@PY4q>DO1G5<F}#D;^$dEt5BE=aXe(m}6beCnzYmV&%$-
z(-N$`l9LzTtzL04;|<q>vuTGfE%jb_{q@AzvtMuEKYqMl{`S*PU%!^FV)~JL?eXX5
z=gS_O&E~EB^+izd<^QIeIc_N_DmJ#Zpd*Jb7OF(86^mLcwmtv8TSkUPkDKzHyLVet
zZtknKKGq}I+||Vu5)$&@>+9<b4Nsn=u&}an>YlaVm;UhKLyL+J3rhS{g<4rJ9CYiK
z>zy-aPJGqd6BCtXx7FvIon;!aIj#3@L}aAoGT+&3bN$qNYybQZJU`#wJuq;hGgm@T
z&?Wu7ev2<ISh$dpt(mc|u1<E=$=kPo=ifj4>{*&l)E18O^K6^_mOF#SOiWIHfAr|l
zoJUPv`yao0#T6bN{^Dy@=9*QjxXfnrYEAV@FnS&u9^U@pLqSDV)uS&jFZ*p&|KXms
zRVsdeovWv3=LV(~VXG%jpRWFQzsXD=hFkAq9z1>e)MWEAhuf8ZFD`aplq|53!K(Y#
zt*Dw`UpSrHco;8i3)j-s<;~g}6|wB$;r8vnr&*P~iO`ALBe8Mg#w4e|s_N?OkB|3H
z@6(Up*CS_Jb>Q~x=!j*<j=7zgWy%d&3{X^5H0Ra7-gAe}pXYyme*W}t*?D(&iLP6>
zuA{3<XwI3RQ>IT>*3scfOiZ*Wc+hZoo5dgDxqj^n7ARz%kFTn-iiwG7xwqWF&Q9**
z$B&l^BO@g*UAi=3#te-wP2I0vWo_BEE$P95MuuBy#g{K%Hmv@ZlQ^?uUm{}(Xji3F
zFWbL=|2};Cc5H9;_Y1qr^K)))axF1gE+Q<<yflcjzP|p-wQG+~PFDBu@)ELgE_!`U
zHzhqi`ACPLgn8Z^lY1+J)kQ=_IZv}PaEs|QoJ?`@_U68}KE6M0Z<V5<;l+pE>p3|&
zIe2+p&(E{HxYS$x%C&1rkB{{pI(_!)>hQuZF9KhDt-5mkI_L!U$?E>cHl?0!N%ivc
z1MTI_%UgH1)mYiB=fF(k^p>Yl+w){stzIoCA;GcvCg`FN(6Qb(-pn`F*3~`w<>h6N
zgucH1ljqM5pFYhkZJsA0+sn~a|M&Nb+|#dGe{A0TSy%T&@4<uvAdg<S06N(|`O%Ti
zL+0WCSFBjUAtxvI;{N{q7i7e`St~0m4J3F#V|7i<&8_i~-~auso-$?17U^&e5e`mH
z!3i(wKYjjuJ63XK*lO#V{ZGzI@UY2Pm+|!W_I7l33jW*9cq?zx-@lhk7<TO5%^f?-
zOsdyFs`u@&-R1B54jgbe&i>20xY(GBiz^^7ka1~H=Yj<ayQ7UPnK$3;IdsUWrKQDV
z`$a+5_17OCY-Tr@=_6s3!T~C6|8Vo4yggk_dz-AyNhS{$7Z(-r`&<h9+XMs!1yAyD
zD+me-PCT=LL1>~u{=GeoN0S6)n>#$pA{aV7I96ZfDladO*;V3MBBG>pGm%k6Nl9sv
zq?m(}l9JL)5O?{<FE4|6WUWMIo8=10wsySOevHY(#c$!BJu(XyF1(Ooa${q1`wI&f
zm;I(<4oX7jGE9_AOhkg0`8XyeDb1ha;Bw_)#WYo=g{xMrGAMlH($dnh;g6u8CCB+K
zE-F*PR=3{FX^UImeltf*w!Onc4CE+{wPD@X<?j~k+9eej7?_cjB_!L~@nZXNCJz^<
zpTB;Aj@mzQ=8Q{Wq2aSLGn=PP6T7&vqoXccr@`fkh+CgbXHO4L%<eMYj~_p7xS6v^
zSy1rrwis7-1*OWO;$r8rGP5>*dA;71SF=RK#TPGI#x~!+-fer{T^2PJrC+rh8H6SZ
zaJ4c$KHi^izAk9xf}oW$@*N!>ZaY|fKmlv4)8OLb;$n0d63&B#yN)3tb5qwjN08fO
u-$XwzW^K6p-%{IzM^I2u(DGb8<Hg0V=iJKbyve}8z~JfX=d#Wzp$Pz3OklPE

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_sc.svg b/doc/sf_and_dist/graphs/jacobi_sc.svg
new file mode 100644
index 000000000..6c101d30c
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_sc.svg
@@ -0,0 +1,85 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="202.3" x2="453" y2="202.3"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,191.5 L92.6,191.5 M90.6,180.6 L92.6,180.6 M90.6,169.8 L92.6,169.8 M90.6,148.2 L92.6,148.2 M90.6,137.4 L92.6,137.4 M90.6,126.6 L92.6,126.6 M90.6,104.9 L92.6,104.9 M90.6,94.1 L92.6,94.1 M90.6,83.28 L92.6,83.28 M90.6,61.65 L92.6,61.65 M90.6,202.3 L92.6,202.3 M90.6,213.1 L92.6,213.1 M90.6,223.9 L92.6,223.9 M90.6,234.7 L92.6,234.7 M90.6,245.5 L92.6,245.5 M90.6,256.4 L92.6,256.4 M90.6,267.2 L92.6,267.2 M90.6,278 L92.6,278 M90.6,288.8 L92.6,288.8 M90.6,299.6 L92.6,299.6 M90.6,310.4 L92.6,310.4 M90.6,321.3 L92.6,321.3 M90.6,332.1 L92.6,332.1 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M278.1,341 L278.1,343 M286.9,341 L286.9,343 M295.7,341 L295.7,343 M313.4,341 L313.4,343 M322.2,341 L322.2,343 M331.1,341 L331.1,343 M348.7,341 L348.7,343 M357.6,341 L357.6,343 M366.4,341 L366.4,343 M384.1,341 L384.1,343 M392.9,341 L392.9,343 M401.7,341 L401.7,343 M419.4,341 L419.4,343 M428.2,341 L428.2,343 M437.1,341 L437.1,343 M260.4,341 L260.4,343 M251.6,341 L251.6,343 M242.8,341 L242.8,343 M225.1,341 L225.1,343 M216.3,341 L216.3,343 M207.4,341 L207.4,343 M189.8,341 L189.8,343 M180.9,341 L180.9,343 M172.1,341 L172.1,343 M154.4,341 L154.4,343 M145.6,341 L145.6,343 M136.8,341 L136.8,343 M119.1,341 L119.1,343 M110.3,341 L110.3,343 M101.4,341 L101.4,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,202.3 L92.6,202.3 M87.6,159 L92.6,159 M87.6,115.7 L92.6,115.7 M87.6,72.47 L92.6,72.47 M87.6,202.3 L92.6,202.3 M87.6,245.5 L92.6,245.5 M87.6,288.8 L92.6,288.8 M87.6,332.1 L92.6,332.1 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M304.6,341 L304.6,346 M339.9,341 L339.9,346 M375.2,341 L375.2,346 M410.6,341 L410.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M233.9,341 L233.9,346 M198.6,341 L198.6,346 M163.3,341 L163.3,346 M127.9,341 L127.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="304.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="339.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="375.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">3</text>
+<text x="410.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">4</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="233.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-1</text>
+<text x="198.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-2</text>
+<text x="163.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-3</text>
+<text x="127.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-4</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="161.4" text-anchor="end" font-size="12" font-family="Verdana">100</text>
+<text x="81.6" y="118.1" text-anchor="end" font-size="12" font-family="Verdana">200</text>
+<text x="81.6" y="74.87" text-anchor="end" font-size="12" font-family="Verdana">300</text>
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="247.9" text-anchor="end" font-size="12" font-family="Verdana">-100</text>
+<text x="81.6" y="291.2" text-anchor="end" font-size="12" font-family="Verdana">-200</text>
+<text x="81.6" y="334.5" text-anchor="end" font-size="12" font-family="Verdana">-300</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sc(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,200.8 L94.37,200.5 L96.13,200 L97.9,199.2 L99.67,197.3 L101.4,190.8 L103.2,237.2 L105,209.2 L106.7,206.1 L108.5,204.9 L110.3,204.3 L112,203.9 L113.8,203.6 L115.6,203.4 L117.3,203.3 L119.1,203.1 L120.9,203 L122.6,203 L124.4,202.9 L126.2,202.8 L127.9,202.8 L129.7,202.7 L131.5,202.7 L133.2,202.6 L135,202.6 L136.8,202.6 L138.5,202.5 L140.3,202.5 L142.1,202.5 L143.8,202.5 L145.6,202.4 L147.4,202.4 L149.1,202.4 L150.9,202.4 L152.7,202.3 L154.4,202.3 L156.2,202.3 L158,202.3 L159.7,202.3 L161.5,202.2 L163.3,202.2 L165,202.2 L166.8,202.2 L168.6,202.1 L170.3,202.1 L172.1,202.1 L173.9,202.1 L175.6,202 L177.4,202 L179.2,202 L180.9,202 L182.7,201.9 L184.5,201.9 L186.2,201.8 L188,201.8 L189.8,201.7 L191.5,201.7 L193.3,201.6 L195.1,201.5 L196.8,201.4 L198.6,201.3 L200.4,201.2 L202.1,201 L203.9,200.8 L205.7,200.4 L207.4,199.9 L209.2,198.9 L211,196.8 L212.7,187.5 L214.5,223.1 L216.3,208.4 L218,205.8 L219.8,204.8 L221.6,204.2 L223.3,203.8 L225.1,203.6 L226.9,203.4 L228.6,203.2 L230.4,203.1 L232.2,203 L233.9,202.9 L235.7,202.9 L237.5,202.8 L239.2,202.8 L241,202.7 L242.7,202.7 L244.5,202.6 L246.3,202.6 L248,202.6 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,201.9 L294,201.9 L295.7,201.9 L297.5,201.8 L299.3,201.8 L301,201.7 L302.8,201.7 L304.6,201.6 L306.3,201.5 L308.1,201.4 L309.9,201.3 L311.6,201.2 L313.4,201 L315.2,200.7 L316.9,200.3 L318.7,199.8 L320.5,198.7 L322.2,196.2 L324,181.5 L325.8,217.1 L327.5,207.7 L329.3,205.6 L331.1,204.7 L332.8,204.1 L334.6,203.8 L336.4,203.5 L338.1,203.4 L339.9,203.2 L341.7,203.1 L343.4,203 L345.2,202.9 L347,202.9 L348.7,202.8 L350.5,202.8 L352.3,202.7 L354,202.7 L355.8,202.6 L357.6,202.6 L359.3,202.6 L361.1,202.5 L362.9,202.5 L364.6,202.5 L366.4,202.5 L368.2,202.4 L369.9,202.4 L371.7,202.4 L373.5,202.4 L375.2,202.3 L377,202.3 L378.8,202.3 L380.5,202.3 L382.3,202.2 L384.1,202.2 L385.8,202.2 L387.6,202.2 L389.4,202.2 L391.1,202.1 L392.9,202.1 L394.7,202.1 L396.4,202.1 L398.2,202 L400,202 L401.7,202 L403.5,201.9 L405.3,201.9 L407,201.9 L408.8,201.8 L410.6,201.8 L412.3,201.7 L414.1,201.7 L415.9,201.6 L417.6,201.5 L419.4,201.4 L421.2,201.3 L422.9,201.1 L424.7,200.9 L426.5,200.7 L428.2,200.3 L430,199.6 L431.8,198.4 L433.5,195.3 L435.3,167.4 L437.1,213.8 L438.8,207.2 L440.6,205.4 L442.4,204.6 L444.1,204.1 L445.9,203.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,211 L94.37,206.9 L96.13,205.4 L97.9,204.7 L99.67,204.2 L101.4,203.9 L103.2,203.6 L105,203.4 L106.7,203.3 L108.5,203.2 L110.3,203.1 L112,203 L113.8,202.9 L115.6,202.9 L117.3,202.8 L119.1,202.8 L120.9,202.7 L122.6,202.7 L124.4,202.6 L126.2,202.6 L127.9,202.6 L129.7,202.6 L131.5,202.5 L133.2,202.5 L135,202.5 L136.8,202.4 L138.5,202.4 L140.3,202.4 L142.1,202.4 L143.8,202.4 L145.6,202.3 L147.4,202.3 L149.1,202.3 L150.9,202.3 L152.7,202.2 L154.4,202.2 L156.2,202.2 L158,202.2 L159.7,202.2 L161.5,202.1 L163.3,202.1 L165,202.1 L166.8,202.1 L168.6,202 L170.3,202 L172.1,202 L173.9,201.9 L175.6,201.9 L177.4,201.9 L179.2,201.8 L180.9,201.8 L182.7,201.7 L184.5,201.7 L186.2,201.6 L188,201.6 L189.8,201.5 L191.5,201.4 L193.3,201.3 L195.1,201.1 L196.8,201 L198.6,200.7 L200.4,200.4 L202.1,200 L203.9,199.3 L205.7,197.9 L207.4,194.5 L209.2,167.2 L211,216.2 L212.7,208.1 L214.5,205.9 L216.3,204.9 L218,204.4 L219.8,204 L221.6,203.7 L223.3,203.5 L225.1,203.4 L226.9,203.2 L228.6,203.1 L230.4,203 L232.2,203 L233.9,202.9 L235.7,202.8 L237.5,202.8 L239.2,202.7 L241,202.7 L242.7,202.7 L244.5,202.6 L246.3,202.6 L248,202.6 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,202 L294,201.9 L295.7,201.9 L297.5,201.8 L299.3,201.8 L301,201.8 L302.8,201.7 L304.6,201.6 L306.3,201.6 L308.1,201.5 L309.9,201.4 L311.6,201.3 L313.4,201.2 L315.2,201 L316.9,200.8 L318.7,200.6 L320.5,200.2 L322.2,199.6 L324,198.6 L325.8,196.5 L327.5,188.3 L329.3,237.3 L331.1,210 L332.8,206.6 L334.6,205.3 L336.4,204.6 L338.1,204.1 L339.9,203.8 L341.7,203.6 L343.4,203.4 L345.2,203.3 L347,203.2 L348.7,203.1 L350.5,203 L352.3,202.9 L354,202.9 L355.8,202.8 L357.6,202.8 L359.3,202.7 L361.1,202.7 L362.9,202.6 L364.6,202.6 L366.4,202.6 L368.2,202.5 L369.9,202.5 L371.7,202.5 L373.5,202.5 L375.2,202.4 L377,202.4 L378.8,202.4 L380.5,202.4 L382.3,202.3 L384.1,202.3 L385.8,202.3 L387.6,202.3 L389.4,202.3 L391.1,202.2 L392.9,202.2 L394.7,202.2 L396.4,202.2 L398.2,202.2 L400,202.1 L401.7,202.1 L403.5,202.1 L405.3,202.1 L407,202 L408.8,202 L410.6,202 L412.3,201.9 L414.1,201.9 L415.9,201.9 L417.6,201.8 L419.4,201.8 L421.2,201.7 L422.9,201.7 L424.7,201.6 L426.5,201.5 L428.2,201.5 L430,201.4 L431.8,201.2 L433.5,201.1 L435.3,200.9 L437.1,200.7 L438.8,200.4 L440.6,199.9 L442.4,199.1 L444.1,197.6 L445.9,193.6 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,203.1 L94.37,203 L96.13,202.9 L97.9,202.9 L99.67,202.8 L101.4,202.8 L103.2,202.7 L105,202.7 L106.7,202.7 L108.5,202.6 L110.3,202.6 L112,202.6 L113.8,202.5 L115.6,202.5 L117.3,202.5 L119.1,202.5 L120.9,202.4 L122.6,202.4 L124.4,202.4 L126.2,202.4 L127.9,202.4 L129.7,202.3 L131.5,202.3 L133.2,202.3 L135,202.3 L136.8,202.2 L138.5,202.2 L140.3,202.2 L142.1,202.2 L143.8,202.2 L145.6,202.1 L147.4,202.1 L149.1,202.1 L150.9,202.1 L152.7,202 L154.4,202 L156.2,202 L158,201.9 L159.7,201.9 L161.5,201.9 L163.3,201.8 L165,201.8 L166.8,201.8 L168.6,201.7 L170.3,201.7 L172.1,201.6 L173.9,201.6 L175.6,201.5 L177.4,201.4 L179.2,201.4 L180.9,201.3 L182.7,201.1 L184.5,201 L186.2,200.9 L188,200.7 L189.8,200.4 L191.5,200.1 L193.3,199.6 L195.1,198.8 L196.8,197.6 L198.6,194.9 L200.4,185.5 L202.1,261.8 L203.9,213 L205.7,208.2 L207.4,206.3 L209.2,205.3 L211,204.7 L212.7,204.3 L214.5,204 L216.3,203.8 L218,203.6 L219.8,203.5 L221.6,203.4 L223.3,203.2 L225.1,203.2 L226.9,203.1 L228.6,203 L230.4,203 L232.2,202.9 L233.9,202.8 L235.7,202.8 L237.5,202.8 L239.2,202.7 L241,202.7 L242.7,202.7 L244.5,202.6 L246.3,202.6 L248,202.6 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,202 L294,201.9 L295.7,201.9 L297.5,201.9 L299.3,201.8 L301,201.8 L302.8,201.7 L304.6,201.7 L306.3,201.7 L308.1,201.6 L309.9,201.5 L311.6,201.5 L313.4,201.4 L315.2,201.3 L316.9,201.2 L318.7,201.1 L320.5,200.9 L322.2,200.7 L324,200.5 L325.8,200.2 L327.5,199.8 L329.3,199.2 L331.1,198.2 L332.8,196.4 L334.6,191.6 L336.4,142.8 L338.1,219 L339.9,209.6 L341.7,207 L343.4,205.7 L345.2,205 L347,204.5 L348.7,204.2 L350.5,203.9 L352.3,203.7 L354,203.5 L355.8,203.4 L357.6,203.3 L359.3,203.2 L361.1,203.1 L362.9,203 L364.6,203 L366.4,202.9 L368.2,202.9 L369.9,202.8 L371.7,202.8 L373.5,202.7 L375.2,202.7 L377,202.7 L378.8,202.6 L380.5,202.6 L382.3,202.6 L384.1,202.5 L385.8,202.5 L387.6,202.5 L389.4,202.5 L391.1,202.4 L392.9,202.4 L394.7,202.4 L396.4,202.4 L398.2,202.3 L400,202.3 L401.7,202.3 L403.5,202.3 L405.3,202.3 L407,202.2 L408.8,202.2 L410.6,202.2 L412.3,202.2 L414.1,202.2 L415.9,202.1 L417.6,202.1 L419.4,202.1 L421.2,202.1 L422.9,202 L424.7,202 L426.5,202 L428.2,201.9 L430,201.9 L431.8,201.9 L433.5,201.8 L435.3,201.8 L437.1,201.8 L438.8,201.7 L440.6,201.7 L442.4,201.6 L444.1,201.6 L445.9,201.5 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,202.2 L94.37,202.2 L96.13,202.2 L97.9,202.1 L99.67,202.1 L101.4,202.1 L103.2,202.1 L105,202 L106.7,202 L108.5,202 L110.3,202 L112,201.9 L113.8,201.9 L115.6,201.9 L117.3,201.8 L119.1,201.8 L120.9,201.8 L122.6,201.7 L124.4,201.7 L126.2,201.7 L127.9,201.6 L129.7,201.6 L131.5,201.5 L133.2,201.5 L135,201.4 L136.8,201.3 L138.5,201.3 L140.3,201.2 L142.1,201.1 L143.8,201.1 L145.6,201 L147.4,200.9 L149.1,200.8 L150.9,200.6 L152.7,200.5 L154.4,200.3 L156.2,200.2 L158,199.9 L159.7,199.7 L161.5,199.4 L163.3,199 L165,198.5 L166.8,197.9 L168.6,197 L170.3,195.7 L172.1,193.7 L173.9,189.7 L175.6,179.2 L177.4,63.55 L179.2,236.9 L180.9,217.6 L182.7,212.1 L184.5,209.5 L186.2,208 L188,207 L189.8,206.3 L191.5,205.7 L193.3,205.3 L195.1,205 L196.8,204.7 L198.6,204.5 L200.4,204.3 L202.1,204.1 L203.9,204 L205.7,203.8 L207.4,203.7 L209.2,203.6 L211,203.5 L212.7,203.4 L214.5,203.4 L216.3,203.3 L218,203.2 L219.8,203.2 L221.6,203.1 L223.3,203.1 L225.1,203 L226.9,203 L228.6,202.9 L230.4,202.9 L232.2,202.8 L233.9,202.8 L235.7,202.8 L237.5,202.7 L239.2,202.7 L241,202.7 L242.7,202.6 L244.5,202.6 L246.3,202.6 L248,202.6 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,202 L294,201.9 L295.7,201.9 L297.5,201.9 L299.3,201.9 L301,201.8 L302.8,201.8 L304.6,201.8 L306.3,201.7 L308.1,201.7 L309.9,201.6 L311.6,201.6 L313.4,201.5 L315.2,201.5 L316.9,201.4 L318.7,201.4 L320.5,201.3 L322.2,201.3 L324,201.2 L325.8,201.1 L327.5,201 L329.3,200.9 L331.1,200.8 L332.8,200.7 L334.6,200.6 L336.4,200.4 L338.1,200.3 L339.9,200.1 L341.7,199.8 L343.4,199.6 L345.2,199.2 L347,198.8 L348.7,198.3 L350.5,197.6 L352.3,196.6 L354,195 L355.8,192.4 L357.6,186.9 L359.3,167.7 L361.1,341 L362.9,225.4 L364.6,214.8 L366.4,210.9 L368.2,208.8 L369.9,207.5 L371.7,206.7 L373.5,206 L375.2,205.6 L377,205.2 L378.8,204.9 L380.5,204.6 L382.3,204.4 L384.1,204.2 L385.8,204.1 L387.6,203.9 L389.4,203.8 L391.1,203.7 L392.9,203.6 L394.7,203.5 L396.4,203.4 L398.2,203.3 L400,203.3 L401.7,203.2 L403.5,203.1 L405.3,203.1 L407,203 L408.8,203 L410.6,202.9 L412.3,202.9 L414.1,202.9 L415.9,202.8 L417.6,202.8 L419.4,202.7 L421.2,202.7 L422.9,202.7 L424.7,202.7 L426.5,202.6 L428.2,202.6 L430,202.6 L431.8,202.5 L433.5,202.5 L435.3,202.5 L437.1,202.5 L438.8,202.4 L440.6,202.4 L442.4,202.4 L444.1,202.4 L445.9,202.4 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,234.4 L94.37,232.8 L96.13,231.3 L97.9,229.9 L99.67,228.6 L101.4,227.3 L103.2,226.1 L105,224.9 L106.7,223.8 L108.5,222.7 L110.3,221.7 L112,220.8 L113.8,219.9 L115.6,219 L117.3,218.2 L119.1,217.4 L120.9,216.7 L122.6,216 L124.4,215.3 L126.2,214.7 L127.9,214.1 L129.7,213.5 L131.5,213 L133.2,212.4 L135,211.9 L136.8,211.5 L138.5,211 L140.3,210.6 L142.1,210.2 L143.8,209.8 L145.6,209.4 L147.4,209.1 L149.1,208.7 L150.9,208.4 L152.7,208.1 L154.4,207.8 L156.2,207.6 L158,207.3 L159.7,207.1 L161.5,206.8 L163.3,206.6 L165,206.4 L166.8,206.2 L168.6,206 L170.3,205.8 L172.1,205.6 L173.9,205.5 L175.6,205.3 L177.4,205.2 L179.2,205 L180.9,204.9 L182.7,204.8 L184.5,204.6 L186.2,204.5 L188,204.4 L189.8,204.3 L191.5,204.2 L193.3,204.1 L195.1,204 L196.8,203.9 L198.6,203.8 L200.4,203.8 L202.1,203.7 L203.9,203.6 L205.7,203.5 L207.4,203.5 L209.2,203.4 L211,203.4 L212.7,203.3 L214.5,203.2 L216.3,203.2 L218,203.1 L219.8,203.1 L221.6,203.1 L223.3,203 L225.1,203 L226.9,202.9 L228.6,202.9 L230.4,202.9 L232.2,202.8 L233.9,202.8 L235.7,202.8 L237.5,202.7 L239.2,202.7 L241,202.7 L242.7,202.6 L244.5,202.6 L246.3,202.6 L248,202.5 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,202 L294,201.9 L295.7,201.9 L297.5,201.9 L299.3,201.9 L301,201.8 L302.8,201.8 L304.6,201.8 L306.3,201.7 L308.1,201.7 L309.9,201.7 L311.6,201.6 L313.4,201.6 L315.2,201.5 L316.9,201.5 L318.7,201.5 L320.5,201.4 L322.2,201.4 L324,201.3 L325.8,201.2 L327.5,201.2 L329.3,201.1 L331.1,201.1 L332.8,201 L334.6,200.9 L336.4,200.9 L338.1,200.8 L339.9,200.7 L341.7,200.6 L343.4,200.5 L345.2,200.4 L347,200.3 L348.7,200.2 L350.5,200.1 L352.3,200 L354,199.9 L355.8,199.8 L357.6,199.7 L359.3,199.5 L361.1,199.4 L362.9,199.2 L364.6,199.1 L366.4,198.9 L368.2,198.7 L369.9,198.5 L371.7,198.4 L373.5,198.2 L375.2,197.9 L377,197.7 L378.8,197.5 L380.5,197.2 L382.3,197 L384.1,196.7 L385.8,196.4 L387.6,196.1 L389.4,195.8 L391.1,195.5 L392.9,195.1 L394.7,194.7 L396.4,194.4 L398.2,194 L400,193.5 L401.7,193.1 L403.5,192.6 L405.3,192.1 L407,191.6 L408.8,191 L410.6,190.5 L412.3,189.9 L414.1,189.2 L415.9,188.6 L417.6,187.9 L419.4,187.1 L421.2,186.3 L422.9,185.5 L424.7,184.7 L426.5,183.8 L428.2,182.8 L430,181.8 L431.8,180.8 L433.5,179.7 L435.3,178.5 L437.1,177.3 L438.8,176 L440.6,174.6 L442.4,173.2 L444.1,171.7 L445.9,170.2 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic sc</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_sd.png b/doc/sf_and_dist/graphs/jacobi_sd.png
new file mode 100644
index 0000000000000000000000000000000000000000..32dcfbf7b1c32b729b5908177062ee85c351dcd8
GIT binary patch
literal 32043
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@(Piw|BiqBu6FZ_+$CWT6$gb9Ar1jOSE~pOEe&6hmTuOs
zt2FEbjx<#~jS~FOB_b`hVZjuE2}%N1jV4wtU%WQGOs%VT3HzqjsG{;l?RTxM|Gf6O
zmg&!|Ic<Ixq@9zz>g^q-#i7_D;KZ>wk?q5!H|-m@7+f#cbpnYk5)>7k{^8v6_;5A{
zZ|>qXDhym8l@hGNwc-jOEsF1SI2*u9-Q1WK2!L1<Co*V&q!LqLswD@#l8lh|d%w%Q
z-}ignzSAo%?kas9u_=Y~<;#~=x9xwuP@bj}>E!9zIZrD)YSH4wk(*LDqqpZ>E!TAF
zhzi)dC1vTSS9dZaB4@nbEvD$gTU1meVOLWz^{ssUAH#zO4_2*M@hvAOM?+V4ZSaI$
z@Av(-sQjeTEvB3F>dMNkuO`o!abic|<E*P?udl7Ou(D#husPkIPu|WaBt&GcRq3T|
zg~i3nwzhNc+=+Sf<_&{I^*0^oHXcST=KkJZ-?i&kTD9}ZE?Tgl;lhOg9bMhkZ{l|p
zD89b7Hu=qsjXKfW-fTN}^~SaJ@#m*#2G1}|W?LP$_ENc}Q-_p@*z^rA{+iBsxm!T-
z$lB15kO`9}E&4lW&Kw_4PtKh?cUG-g^-)D#z4+&+r&h7?g@uL_Cr;d&6&)27wSJeE
zxA)GPpGE;cjd#WdFY{5fvzyl~uK(!y^YGOAv^2Hp`tfSY%8$35S8Wk6pTwZyBK+XZ
zn=?zjr*D~G{pH2MjmgKqga;`9{`dR6rjE{$yLb1VtDQS%&W?hIhkS2aSXf+Hy{@5w
zAt^bTF|Yc|dNVP-m=nSNwxRE<S_KxV2{E*0w3$fpW@ctinLhpT)2E@!H%yu|scGue
ztGdqag@uOC&&@r2{P=P|M%O@*b91fRySus1ojZ4RTjteOp=<lU?+?+M`t4huv$46k
zx`Dxlu-wz9PJx1SZPeC7w{Go<dtO{#zCM&gPfJTlS(#a1U*E^))&Gq0q$H)()YKop
ze%<?IarEfXIhMt2;^N{qwzjWp{S;g3PN)bd&YE~VuA0~1-~Y{<HyL+#ndaW!cJ$h{
zX=QJ3Z7h0vO6qs)o{EXT-|g-f(~WxY@@41Z#maJWa%bk*Mq58BjSUGA*<1DX(6wvR
z`edyiy?EjA`r6u?I|?8BW_$blKfmZMfAr?fncH%2KYH}Y>H50Z&d$!2m&%@<nORX$
zv7z?&w_ml&Ql5#4igI#tTk`M6rT?C3oc`g%hX?nn->a&rwLLuCo}8ZU-p(hxVf*&<
z7Z(;TS-Ldy_I&GdK7M}wb91fP9XvcZ<mBXTt$%%cx_*3Ldpo=LbiK7f-mb2!r>E&E
z8yE;gM@QGx)^6OkZCU*Ox;1focU`+)^74}EGQYW9bLYz1+1dU0`7<#!)%E_q+Q^Mb
zu2a8xdV2OqnQ~cMTU(XC>)F2D{NKNSHD9lWZ?#)4;PgL*C7>hi$&pUsl=O7tgaZsw
zTeDhwdwD@A$Hrz(<mR-%kdPzB=WP~We*XP_{qu$Ga!!jc3P?$vYUa1|C@L~y=a)-4
z+9eth9sT)U^?Sytlhu#)NIDl58Y;W@E%BbN7qhFRbAJ85nT3y!eLN<eZ&3g5k5=i_
zsZ#|dBs|K>%o-aTzr4KMzG8)j-#i=7_xJW%R(;W6WMsVc&C=3x$+BfZF)?>`+}~go
zB+`22$`!5i0@J2Woj7aOsdsmGzr3|od)cyOB`+_rT3cK5$y&KoR9Nh-{{HOC%gYgw
zk(us7{IXUqiHVA9qqkq1$&!>8XQ`=gZ$JOal@JrD-g7^@y1ON<N;Im!y*YUHY;WP?
zV-H`vII%JLxJAJOhTq@bCg0kUxn1U{x3{;lj!w^!BQ8zN&79oai#KeT@c4Lt@rMVF
zLPA0_OtYtLtF5WANlZ*kNlAI|{JH!6eYJ*$hKgERUAecn-F>$`oTHH4lR;#WWaZzl
z*MGiRy?)i5Pj~m%+b1R_?)m%ewiRQ*;)@2w&wM_8{v5eEt@m8d?M<7E!q!AM#>L4o
zsH&=-nQ7d<XpvIgub1lYcE7jFy?x_G#INt~&o6TAu6VJqz2uNg2-|YUX10&-cE8V3
zx1KU(ib3Hc7qh%OC#>J^Ih;Pf_L{=|<~@6C-tGVYZ}zsx?Rm1_zJ22@+9xe4CT3Lr
zE=EizV!>R?IdkTmnV{(0(bt!Dc9!XxdA75s=|+D#E?+MoA>mO|V{^amckb574q2b>
zRlnbueqIjbf`0pd9o^mCW%pMGFRysF^LbY39Dlo?Ek};H9P5)k-EaSI#b$jyy*~YY
zKb+EU7oWFvcXMOgoPPe<VSf7~XWqPzS3EskKmFVs%dPv^6kFzj3h$tRkTo2Nv-;lM
z-L2gqBq$j8+V1VGt-+vRaNV8z^3qbS1wGQ{@235|z9w=p!>JP!l~>>W|7>=?R)bOU
zF`l_^uU)&=6}5KVw(~oSpNlvcnwy88I(2HxZTX4^jI055Kc7y&6*Fs*Mpx0lKb5R2
zu7*cN&Ds|4;nBgQ5f~U~b-cK=G?YQr+&p}@uDyLcqeyys`rK_7FJ9zY@a5&@<+pB`
z<=j}n;I%$(Z^^d!|1)FuRBXIecfH<@TTJJ|%7eFVMHw0!2cMf`8NB+vukSLyxvLmX
zO;YvFyZP<JL}ji8Te7ZtX=-Y&+*E&eSLxM%e_93FmM&NkQJHzt%hipcH6v})rcF2Y
zR-5lGf3Id{Hm#?J$H>UY!^ek3!P+|7dgFs%K9Abvs$NVxZd>|FgyC=-@9MJu8xjxC
zu&>{@EjD*c-d(Bq_;?{9ArC*lW5<s#zgC<5=)r>n2b<aRZ!KGPQoT3z!GT5wE90H7
zwe|G+nwprLoSZT)FFTtn`+8pWyTrG*w(3M~YB_YsNzHGL$L(#ofh$8oZ^_x$$uw+C
zKE5byb^hx;P8@$HGibONe|o)szft9<ly$MY*&3EFSJ#c+wj}v@Uxta)rcIklZpF`k
z@bLZn`qRntEsNP0;^XgUeUInQPd`6zZSdK+xHuIRm4dIYuCj49EL*m0>%5iK%eQ1)
zWZD|#8x<wBbm`LVq6=PqGTuEkaIu?V?XQw+Ya$OXa_x@Tk|EgF*T*Aa&`|mL*~Qi2
z`nk7XPcDtxmQ#8Axv0~N`Dd8K7R|IMc_HxqZn=DFYAVPx+1J-ioHFIe!DjZKZ@1rH
zC9AvZA5VB><W1fFdfP2mu58=0C+7K#t)U?yEEh7ow@WlFTBPLV?Y(jP_Wf@!Zr=6h
zOy1E;mnNOJ|361q-Or%<Th6Ysw_R?FA1<F?r(|Lh^1SlmYy0K5Bh%bC5-py@ZxZkg
zNK8~*@cVSd?QOXlU56g`+n@8+-y5>plP~x7Hr5Mz)<LtkUBBP*asRrQor^B7+ol({
zr(@<!$+gkj*9Gri_T<<1@Ad9#>+ff+Jss_OYisuM;xla*RtBq2(~m#*@$qp_fB)x;
z`|S>0xiTemby(*8V@0)-yt1;gn&*adEVKvJ#YtY?-doRqzH3qZ<=5u&>&%D#@3M0$
zU#u6qiy>s@+n@WNH=o-2ioq=BMnLZF*SFViU)>vD|99%0J2AUTUte1@UwgORVM`qy
zpY+|6Cks2wjjO!AEjN12nl&9=U5{Q|Tzqxg%D1cEt^4o($gQuh&*tZo$zR^xoxNz0
z(zo~b`Txkqndje&dAo7d@87B|1~Ebmtp*8CpFXt`X4lfvs(9RMe&X!eqqlEIKkt>i
zp8s)O)K;(bDQbFpeZSxDpRerR7h?Huj%D$OuU}K2pPReq*Q?c5%7KxQkvcIuCWOb=
ziZ&P~AG@$N+PqK3^3d%3eJhLS+^_rHJ5@V8DLeagxBk9}r#7OZqM>3_><S;T6hA-5
zn(*<_(XD@{-MRGjyW0IXs}=7(j-GqvO30$ci%YY9KAG$vu`!9Yudi><pHHW)-mbSl
zzP;{m)!S{GHf@@H@7~sJ+tLm;u`>9~HuHTx)7v$WgP(u7d%xV)UB}qvDjKH8*Ug+W
zM`rHZ^mB6*jf{kZg@t#Oz2!P^VxscL&!3gGw7Ock#k2a?U(ERNpqYQw8hy<cgMv*w
zJpygo=H}syQ^a(mG;(im3)Rup6?HH)H4WXCdwbbsGgVdB!s6m!2G^xQnzB|U7wXE2
zi-Ygny({X_+1q>drMR5jIty!S?S@CMUajJhGVyqMbMx|~yu5V`r;5+pF3**glw27r
zr>dafAZcB;=F;Bka*#pKo;^GD>gwv%G0j`IZY}#c)hzdxhI1QFpjFwM6*Fedy0#<7
zBRH1r*{|vA*RQ{{)LZ=MwQFIFBH7v5Pj|oHw>s$a!De>Rsa{JNy5`THe`#~N|Iw2t
zJ%1ao%9E6E4V*G*l2Gc84-dH(thk!B)O)(#sRsv}Mf3CXb9tXWeY*Y6JYFdi4@MDV
zV`Ehf4G&54yg8TFMw`2?4byJeRPr)t?l=2CADWZW(v~rFtzElTNJ3)8UrRPt){{mC
zP9}_?@bYblTATLZK;s<y`gv2Ph(vA8a{d19?o9i7J4Z)HtK7SH@7~;=FYj;nQ>FU*
zJ5@6?vH1A-xQd6Y&(6+1{{Qd&|ANB8!B6*YX=dkFv$LCLe!pfiGdo|wlM{kEy1Ja4
zoQZ#aeDs-T6M1`E`uTY-uC5;+b?X;BIKXI@d#k0ron6_j2b73P-rw7M%Jj?Y>-@&X
z#%%m@XI@=heRFd<KZ9-6mxOO`Zu-nNTkAD{!2*R#moAlvS?m+l*4F;@{eArEZRYp#
z-d$YGe(l<|P_gsxZg1DWdGqFsS+laX&zv>u(*FAYQuEipxwF%FvYPLs-S783zO>Z4
zqOwv@Na)a?pPyInvEy41zCJGJ-kzC9yTyyYy@}-F;^N@pxgvM}`t|Am{{9Z1`EhmF
z>YJNVx$oEix6Qt`Mo~@8?f1QhiHF-h-bn7hnziXzm#B8c?lN6LLBW_E1&uduMBKT1
zSJEJXL4VH&Cg(Pui<$O$cPtJaJ{-9rfziERPE}R4wUL?KDF2?#sne$`U$5PsRm0-Q
zkr)x8uN%2?k5#!;nAo#l>s&c5I%sKWY3S?ce|i4u)#fFgi!`Q8pMJe^+Xlt%&Q3)Q
zjSjooUmu>&uYa|BPF1kT(p#nstApd>)(Q8u3ivuF7IJpqi&uWlz;#h(=8PG4CO)-#
zC2SC?6}p+L{;X&2VR?mz{vB$5YK@@&u9F0!ulnvVhvJdkR~HsCcP)Ccn@6!_g{dT?
z2&ji^U?jxQ3hL|j^sqR9`okQ`%8UUZ{fAC?Fi=CujF-C`maSQ{X3m@J%3pfU9EvW+
z4-)dbcShCec3V6DTXwf?$rhh~n_p%7oV_w*<<(z$?i|elQ9(YguB>9y!hY$wcBrNP
zVph(mo}NGV*BjfKuEXld(kqn;)o(^c8-9LR{qDw36^3iUK0ZA8d;ju9Z_8CKIZ&|c
z>zn28C$$)GwDY}FGuEA1EjMf3`=FK#p;M<$zrJg3Xelc!EZk(hJ^Mh{k-5|6%{;vF
zM|b&`IYJDtPo6r(B_AJu=FF9ds2QJ+?U%b;?&&1aqMG{h$kC%G_j4*{y`1a6U(Gr^
z`29aUzi%z9<yjyz%APqLlI3qO;#@NC&)>g4pHKFG{NTx=_d%f11I1S^IK~rtHTqRP
zd0Z=(bb2uXJknsYDA(pZ<FuE%c@#@d=p-n%2rQbYQZ(ap&g0B;FL#S5mYm=KjZ9qh
z*!Eff*GH}}i`O7QNJL3F+U%cnShecYlzrZUi@3l86)w!dD-@chOCDG~BXQyTqLvj-
zV3%Ax;J0ZW*Qu9>LTaZgxok}l>JV_^xY%$?Gf|vd@|cm2!PRn0rx0&9P}1mNE1B{1
z#$#XhV;~1)sVIZSNL-jts?WWvlV)`LOKg{bxhhof=E?tpC;nClu6ZBSvO^P+#H1Xw
zmUld}o~Pn>e<??yw-FO)M8%|`AWmV*&Kr+Fv9d!I?A9Z>R>#ePEM4Q{E|hDsDcjr6
z&)@%d+Lte1+^pRb6B8H9?%p{W97uQCxK7<Xw_oCj^ootw$}QPIg9@F(>O#W8mlqt@
z)znNp)+1?QZJnH*?fv}R+|G`Uj0?pQ%uqWljvSw{XxVC=Up4Nau7U4tvyE9-wLsmU
z`}=AoEsIo^`^~*np6S~K&JK&_nJoFlzTU9w>53=eS!+RM0k^o`mDTxWWoGepKUKY_
z>41vDFE1`OKRrENSU}*ws?gO^J1#x*{kIJ?y!2J%T=$lA9lMrSyQio<oa}G6u=e*i
z7kBsTtN;J|`&&~>E9pQ3<E>n+sa=fBY#Wk~_pz<IWO2gCz==cA#Wv=l|G5n_mv>w*
z*YrJ9|NnRVy!wBYbw3`mzuWm-?(Me+4-$-wjI!QbU+yoz@87R%hD(<&F?{&&;X>x)
zckleNva*yz?$$`=GU({(tt<OBVeejBH8mpxtrmerX<VW?4>j2~ab!om*e%lxs=wz|
zz0%zG|6ldo59}Y_?S3B=6BCmhFD@?rcK+r~n;151+;}lFIXBnW&yTNb(So3rQX4)!
zJDtJ&;P?Ce=l4{8UX`=I;-gYsU0wM;1;rKt-(!JcfsT>~&s;0lWXnI?#=9nJYZt%$
zpAB9=m?bO<64v%Veei%GMDKr6?%(e{uMZt^dh_Ou%Ac!^7ug&d>i+)PSo^zdZmyV^
zSk)>w4n>#X02e;%pZ0Q3*ue>t?fvul^~<WizuWWuUUiS8F`K`?|J=XLY`mBH-h?hs
zKR@plr(9lM9z#k>%7sm--np~Sobh>U7ijG!%i!zdvti4YE9H_-9E!6hyxrpv?e_RM
zL+$iSDu2H3|F3FdGNtbCFT;`-0pH%-Y@R%Ma@qgO{`S6sfq}h$@811ix7n*-&ep)x
zH1+<zTAM!~4&QqF`}=#4jlIQ;XQu?RAMl>8_wkhW`Ufvwc+9t}<>2N96&@UlJU3L!
zgwN}rS(qqpo_B7|+O>s6MM=NEy}f1nyX?)4g|&U}|NVZy{_Dm)d-qD3W{G@$eqLQe
zqobjL!S4T`Vm^7hGrQmKyB#t8f{tV^L(b)8yvlAp4oiasWo6I4UcdibkEHRB^Y#B0
zzrWNX;3ToYsO#s{nLN+!BOVvM=JP%9<KzAX7pGiV{r=k8$FHy4JAJzQ?d|QtVq(W;
z7$)D?Q)&F{*|So+_p?m1CG6{L?(Qme4iw4B$%)vSCHnXG_w}DQ_RPG<c3@-jaig*~
z5pSP!3ac4pUC|KJkLy{xHg{`n+53BEr|Cv-nO|(mnv!mI&zi4Qz)7NS@19QEdnJz^
zMw{m;$<^(!RaJf3Ta;sOZ!h9{@#eK<zO!$~tvh=1WM@YQM^RCcho|R4-`Qp}W}VtR
zqcn93<A?gvH#Y=b13kRGR~s_OSrjys->Y;_pS^RZkCdQO$1}aT5qzKQj4hVD50bia
zV`J`@Sf{;~R#uN*yjbzxXqL`m-UfDlxh3K2<8Em_mNv^daQ5umW!?u$UR~*28T`NQ
zdUBnkpy2K@)3TLL9Ex9Zj5l+n>gjS^Dc5u|;aJSuFj>ua(UvV!-re0jdFITMCnu}_
zd^S5jZx_dx6@iN-OtYqZ`#g1t2^+s;mHH`BCys^c$A9Qc1-&?~4XUZwlD9B^IMONn
z=I-w4EiEi_=FE9<eSQ4Y@Y5WMEe3fzV^rse&pfeyhT`eA&S!@+m=~;FtE=qRa{-(l
zd2XyfvxGZ1(=#4aCN~@1f|PY<4DHk>8{3@V2b-@BuA6_zO9gQ}XO(-xekJ1mu4VyW
zpR>ktpqfVctF`~7c^iKid)!~jaZw|M1yqyoa1@E3bVM+%&<P}%0U61zKlxB7x?&dR
zpBB|kCpKj4dm^?$z=?xVLn9}N>+VcP?SG)!A|nLSI8d0xuc^@NsB;YzMpipnby@@t
zy+|!;i`7Zs5}c8=?tM{9MhUoJKeQq=;GDmY@|2ww!i(M)wd_y^TW659yK*kqsUPgz
zpz5N$=MIyY6G!3}y-nR7c279_lDeYqKjkPq4yoK0hd8iF&pe_r?eUS=UwZBx)?VOx
zNMh;y%AVa4KI&?(c27yuG&Y|6^Yio1e?FhTyv%ntn{8QSq~yhm7ndwqA|NBv)7|a8
z_Se#-O9KM}0#bMH+-VsX7sng5c;RG0P$S3fxxxHN$28qOZQSRbx$V=ZPZ2wdR6RXC
zd8_WUw6Iu}zH-@~cemohLH5GZ($tTSZt33r{Nr)|<M;35pJtz!pvW7Q9IODY@p`<Z
zmUli7RolqQ{pL$---^YVmzO1GW_o62Y3W97NjTibYxC)ZG7CGqang~F=x^`u@3+?u
zTXW%NT4LhGh^JCI;5w<t&9JiOcm>-BDNr>bvp6^`?AWibuR(Tyd2zAyUH!vDtYvR+
z9bM)-yP&j`HQ`VTXU(sd%Ryt8VT>1!9cw#q;DFWq-8;c^6^AnZoZ^Xj>7a4`#cq+s
z!GVDXr)UP>*j=t)|L0?SS+$cB)6=I<O}}m4wCT{@yRr={R%nR0Dyq1Y?>#opwt7?H
z<6~|scki48N_vMhWYR1<Wu9^Nz1%Ibc(DdozwNgfW`DNk-HqD4-o0OL$@1mbZ<JqH
z;OOGw!Z2ahEUt#ln>YJOySuwzx^yWk^z^pe+XjY)2k+gRXO?@*ApM-oGT+%@$F;M5
zfm1}rw@H@A_~O#EtT!HUy#G`})HQI1ZMB(o*_#zY{}vRn1O!fz`aOHrtgQcQE@m{G
zirj5(WNxl*Z!hl}7_c(LR4)74n#eOV44FaJUB3MD(`o(6FBjbdSBCh^wc2Vo{d$Tg
zsPTGnjp(Ga-)&CZ-P0;=`z5yTBB%rO`}_O!qg|q*hvXd!3k^j@MNPkjufDqC>eTL%
z?HL!D8vgvLdGqGqyaSWx&+p&7`Lpj~c~JMX)UIFBxb4D)fNSgH^Gg^5rZoyWaa_y^
z4LJ7Qra`~<#Yvgk>B&>BWSJVLoq2FGeLkp;2>r&+!t&tBlaR;P_kO>(I=A|7<bl=U
z>tD$z8yW`gUauFTCED27sG_EJZD)S4IygnmTB~d0tl4_!aQZL3qZztUTRQ6g{+c*@
z_URWF7yo?RZ~x-f*41V8B_&^c)f?~ZaPf|akl40u+n;~G-*3skFV}GCQjn68l7w~H
znr*R;j*R>NeB%E1@86eKSGiZnWQME^vD)6>-Q9h2ce(z;g~!a5V?eFJj<lC7*&WZ*
z(~3lld-CU+J0~S29s2e4wWMv8$>BEM<oo+-Z*6ami9fg0EGIX2rfIeqx47PsGiQ3t
za&K)YdmDA>^5x1$o$6cOUb=jFrbVGr@N&PaYzIC+KVSU)Zu#dE%KaDiR+oEud4V$7
z$&)8_Vs>mu)Zf850hGuV-Sm8B5nVCMGw0~EUH7F-#Nxlb@$}5g+xyF}zkBz~I&W|9
zU*F&NFJ7!1P^n$<_*k#ce7m`z-e~CRu+W)j0;RpD>m9v!Z=PxPwFz_P_-xO+dt-0)
z_H(bFt(*V**w=r1_U;9_$h!Pp%G+C8Z``_dX|X&1z8{ac7srSPK>V&c-(+91Oml^B
z{4Y>j$gJXL(UeV_+$^`Xx3{0Gst?%7@wtsxI`8!kt*KqC++rIN4mL^M-m!akxaIcd
zX6Dn=ba$^UHdhy7c&%w@IPv}d|AM~vOlzkrwFo@YUn=s!baCeKy<Z+_)=p3UVAIt6
zHMZ%3@J!Yi|IEzHocp_457qSU^A-e^yCEN#g*P7VPCVh!FJP|BxMAL|($~k*S6_eh
z>fu^&FM`23(!oqz;`H<tPp;1vFjw8)&??|$QhBlFyrJFWLM6lFVfUYMBz}Nou1o7a
zsP8vw=KRwm{0~%wsyQAz0a6~BIp<mQyJQpXkBj&3J1w~ABqS0%PpMASm-MTTTdK_e
za<`1)ED><QG;5BKNzGwf79+Q5)q;!UAVvpiX*_qAJI0sa_IV%32+v8L3ZT~1l(ROD
zijh8QGQvJzWBUYrCxP3~zQ_2U6;5roITd#$0&Fs*$eYzttMkz0zR}#;h=)r+wZ|o}
z;RY4$Kc_U;94Psg)ZY&>{3N)+e`vwn6xrPo2SUmo`ZR!qBf-u-l;HZ=7Mykt&-MGI
z_x#!vt`q)^d$cD=GT%&Be6RJTg6&T8*VwrNQQ%rkVu|seWBNAdSn3Y7$Nkb<zG{+<
zhc#Pd;RHcm&w8gSkrh4%&xy}rKDbhM$9D#A@!D|h7Cvw=@SI~+`Z2Lx^1S&E<AD25
zL$pq<<Eac+dT>hbL=W5XYY#37##lSvH$Sk~I$}4YR&BWU5npiOlNfOBgS7o8gYTbN
zb0t>pcbZb<Vabzjez5iI)a}KwyB$tDe&{bhU@W2|^Cf(K<LNVJQvUt<Y4iWj=Pj9+
zmpS&whK0G6l$dC0YO=7iKYmp7TJYMQJvK(h#@Tn?KYz~d;OWWf>FIeDG^=_TG~s6|
zEd_C|8;|`b<I9rAuWw1cGFN}W52=_tOwY{@E`2+das5|YgAdFfUh!tlwvG=Lo;rQ{
z@l#W^XIc~{HM1RPX<=#Oll7{pu_-Gnd-C+@#*B+fVmc88m+M|%Uk{pSFny=5sp+^j
zOjuahd3)a7Rk@$vZomKOg7ewOdoM$RxJ9DwLAqQr)9erF7v@?QX4=j9&H2bYq|NU8
zyGyUnXD~q50$eDw`4SoOQ)a$_#^q(chc8{4bmdA&)Rv5cZM@PIPbRu^@bRS`=@2yi
zR{i5)yQImASNB(g29iTphb3mM`W-ftSK92t&f@gBx%ckf<1H3sa{y&!j=kN_tm_hw
z&E>7{{Qclc{lhoMPDSs|m2WsWzbW_gPu2X4Q>RWv?60$3w{BgJob9f2fAwQ_99S2-
z`^J_`;dSfQG5E|dX!N)LJLT%?@cSkVR*(keW?g;#{?gaiJ|5!MPe@8yw0V8#>M#~I
zv-|%Uz`gE;;p!2m&E`E#tXnGjKjY5ir?IUwz6xyKRwR~xVX?u_il-@j7guO$Y0WT7
z<*NSv?rFdMzYBT(9v%z!?AddyE-Wl;$L`(C0-~a=i!@qVT3&2<d2_S6w0Yi|Vqfp+
zdag@@KEBy}9$Y(s8-Dj>(k!hb52$Q=<a_>@rKhXpod1%G?3$14Ex4ZX;=kMv{`E1N
zTurQ811sKaJig`O`qJ0?nalg-Y(4z_*Kd5kz_Gcbqk}=g)KruqJw1J{Szlk@lBG+p
zu3YxyNy;?c=wp|bdT-pg@>foJM1%x`oSYnwoXw2uan-$HYoo5dlxg#U1oMx{OW!=V
zT_)7X9xMHig*CI_Q*cLA=uQ*w=Q9mnNpG0)o#Vb|*CNo6f7zQGfvSHTpK>f%q+$AP
z|Hqp)y>846J9qB%lP)eU{`C2Cpa|>KRb}2EbYgZ0@bmMhotv|A^WD>@yT87^{`l$B
z)<qg~Y$_)$^`2hz;elhHtaaPesiAB8@?U@piye>4KGn}jk?r5qF1986Msxa{ret}i
zJJ%nW%ed9E->a4WCbQ_;v-9)M|NHwJJd^u@Js>8=$JN!f_wUs#)2yvh4Pv@c3=`(h
z@1Hw&?l#}LI=ge{&TZwZH#9V?`FK=(P4srZ>Nl_N+_^KuBy-ZY&v(o3`?mARN*E@w
zwDZe9lmDOb<haN?0dSssC&AjPYjf0co8jDAiwm0?`C{TMCx5@eJ~jU-$1JvB|Hi|y
zyu~$v`B__MNgAhpc(eJukch~Vy<4kd9UL6i<}=3Ei+y-?bv0<p`?eamZD1Bx^-|TU
z^wp6gox<5y_c^!o-TG`I4$ftF1ec0z>eNgTI$!cFsr&d_`7L`S7F|EIu>8Oop<U-&
z`6eG&Q+a1uHlLVol*|6QzbDR~P5tuX;-8Pl<xAfF`mX!`#fulS{g^gx*l^*WrH&3y
zbaZsx|G(wA3_7~Hs!B>t8<US`-4+!Q`EXi)|AY7M{ny9sS}%BKZ?*Ys^Zc~a({!))
zNj!V@EGa*K{pQ@?-`+BquH(NUB3S|&W>7OVoqFbs&zrYzKYsa=W2Rlet=M9Cal#?<
zJKel_KF|GiHta54K3nrl!({CTN7NrY;BU5T*zKmcKEc>WO-*f0{Qh|t7rPth+%Wj|
z_V)5vnP0z(^tL8uXP;gZxjAA-fnr)(+Lp}AZCkUiPntLHoUp&m!rbZe=AApzDLm7v
zbd?`Nh)An=Tt(x*zrT%ZetgI}|M7^h|Afht4_{d5oOyMXsC%Ex!)AWFgi}*A&t^qR
zG;=q&y1Lf<`}zFOkH`IQZg20ubSdbq-Bd5vemUD6-|tn=G*0)M8tLG~p~&N}mi}YX
z!!1wc+CIyN%($~F*!PprgAcn4s!V_IHdpUsf4?F6yYSVluR+@DMB`S6-=D)@oVV-#
zrAw3k{r#PN{a*0ut2uXeOniBH`R8Y|^EYK(U8ObIGAsGzrKLA+-`<>dR%+7Z$uF<1
zmEK+c{#xbj6JLw}=O<WKebKmf?V3*Pt}VwN`_D4z1QkvF_Wx$Qd6UD$#1yfo!tlJ!
zXP>#*rYUTq4CZ-vPE7W<^UTZBOFq`~aP|6qi%MT#tEjA;IC0{^rQXvy`1wKeUytsV
z-%q``$klCUS-*gjiD>wZ<7~$Sk9mK2w)2;~#(OQ9s@<Q;@^`Z*elje`x?RvJwQ{fi
z+oet`E18bH1&u64zUM!1>{uJGwAr0&g`rxa++sRAUar1>=kDFrbEFk4EOy*_Yc6G)
zC9>G<<wMh!@)-wN4uGb#m(Q=8b#rt2=WEgVp*#P-d-%}tc%Lk&dHMg}_x+LEawI_`
z9(H!~M76_Stjtnu5iqqp7`5$#$>K;y^{nq3YDF!dYt4V({d?IbU)kWrDM{|kSugK6
zOfGPlTrB<g1MllkPfvpe`}^(x?eO~XJ3edctm$!8ozCri6KBt^Zr8d}`r?A3oRodr
zlq1?zmiq;qB(zvtW%r!nduBK@_bYdO>&y+=dTU-sS?)}ZGU55}bZEW+?~w#I266qk
zHO7~hn^~2;IUycjbJ0We?wtAa<uA+6Ke_0-`0J;CoH!CYx=yAF2cLYXWNgvGysy;S
zq0UI=pZT0$JW=;QUk}pz*BiV>!0k+e8^dd<e|g*Qzbz^*PQLL$Fyi)&S77}aMjelh
zs}?yOE%~=5`p0Siwhqe;yJSV4A5d;jcoHu3uO&l;&6sJ%?AfQ!&9w%tpV+cx%8wsE
zq;6YTS-o1LsL~?fwEx`3Uildg@o_3Wl`FD#%XkNh$;5G~+qG_ctTq4R=I_~8qFM#m
zL>Tnr_nnzxnB39P@!-$T&!P9umM;d4wWXh*XB{zDz^P-FOoC)}#pI7Q-VBGcuCLUP
z?%TtyJ}q4DxzWoFXI_au;xn4TAR!=dpplvV#f62;w$<NKPE1fV-L`ehmOaf=ITc%0
z_z7PBF?FU&@syWu4p05I{ar|0kmN6=`wa8z547yPuqgPkxOU5hL<7bPr%rWUxDfC*
zJvzE_n;(ZFPpFXl&w1=0lv-xW92IJxT^?{s@tOCH|57)q4*uQW6#m{iXtls1t!B=K
ztC|`b3Ywaon>HDNmn&?^(aaX-RBW-6NjJS+(RWZsaYm$h{+bYnH`5C~oIUk4hOIWj
za(6h#!f-Z8hSR4{&ooSC%f7b8F>s33@28RuiY+@ndtKNt^JYw<e(;S(@q^~?3*M#w
zD0WQc;HhT5)#rZis&-4F!3l;RH`C{DEPERzrXS}s->!DUrcIY_)~{||1Zq^T5%K%P
zEL^aZd9y{MYM-gOUti1J^UZ3Uzx3J;bS^NO5qi8uKq7;or?+=$`1-gr^X=pBFXd2d
z2@DSCc;fu;K`7ftHQSlN#gAL;A6yXfu;f|zdEx8H30ZZ=vqYV)%yVQruwa1#XqfQ5
zQH#K#6|s-G>_2Kq1<g1nUlDNl*J{b-iQo4tytVjJ!T0W`+?luUayB}3SQ(x${K+Y-
zHev4Evj>~mzs7b6I7uwMoRh#B`*Df1f5DnxAEsBcZnNXM|AlqE-G?8pFMdvHu~(eM
z&@9RL=gDOMA78J>Z=HWN%aq^lhk~qC$%;$cf|vX4`TcHp`6e6176Y!<l+9Dqcbw2u
z`(V8GMfldhd!ZdQtBcC=FPK!k;fdIN|6^3Ez}IweOmn#(-!HHA?(XhqUl*qIIw-be
zR4o5FZS9$(^BvDTQwg(pZKmO|nx}5LUHdoT#8;UcrmOC3$>`!yWAK}AH}~b`<*z~W
zRR&g4K|kkOsuZ^Tj_{Rsdu68K(|-7W+hlEp2X!;byzX7sb`efDVBBDpnwlE3r()ug
zB`SON?)~`v`|&GRLhh$>D!ObgY%<Mx&T3^auf9mCIB&<{ph@iR(+^HeePGWdXUCuy
zDt}sVkyU4B=bhT`cR^Lrgb5SaY|CnDY@)a4fu{E+Ob~dt_j}x#Gg;!9d@>deE-oxb
zj~@N<_V)CLhudGjIe+TZqv`Q=E4RIGU}XOA`Sb3(pLm-NvK?5z|KF_2&(9`Kn6TjP
zvzISVZc05p!yvIqPFvWiW0`*Y=|6{(pA^hw|G`(!_HXZI75={Z7|DNoejPYsztGkF
zuc-E{C6_J*J$n3DQ$r);!eciVmxBAX-ygnz-#>r8{QSCKnhO^$%(=B?<*8i<|7X9u
zv$N*IL3Yq=#5CP#&_waEKH1ae_iGmC7C${DDp&g@aL(Mhfvc}t{S99iqsh3z@a@gb
z?I$Oz8)sZlh^zaV3hH#eyuAG8u2OAbb-yF0PIdi$x7+`IDwm?m<i!C81;Ydm);P^L
z>r&@>Hh#ZJ_ofFo+6(?De|W>1T+iO$Cc9JcQJL-6E5SWdrd_<!W()%2;_d|n2KQ?|
zpY@ej{r&U#{GSh+`G34xy}shd!*)i{u+-n*-_wtD2>Q%4a$WxS{r>-c>*MxHy?6R@
zMqzp*Xx+(%ZQGvhe!nmI+nbv$ZEc@^JnsK|nBV@w_WbyJ_5W*Yr)#tb_?{E}wy{fq
z@3ZFQo9FKC36=cEWt{Nd=EoWSOa2FT=nDOFS?uBKoBHa?$~942SH=D9m$UWC$<f)I
ze*Rh>HxJK~ce~#|JFUNePv-rzv&|nrcyQpy$H!Z5|N8p+_=SberEUzpt&V-5?!cv$
z!RmA7%vtrO`pw4U6>qm*e^(Re#BtH(>EvT&aSwF%8#i3%NE1_=;q=ke;?w(6f%g9&
z*57^gcFFr9SL3NOXP$g;u(`0fIQi3)legYVo8>Inuwlcox_R^F@kpETG<<%3o_Xr&
zgLhXXAMaZezyIH|=hrh#Dk>`z^Va<?n{{n%^ycE{=d|AX&$V)mjFgm<ll$@ecXCqF
zgygiZX%iR=zPz{yS`D{k`SQoFUai`!Z*M>U+S=&XD~%LeGOSK%s!rm+c{s_+sBwA6
z`j}fwLxLrL_3dG|`#&N5kIUlICr>7xn4q|0=gy6lpVQ{1f4#OY);laLthctgxp^z2
zfvzquLv?laT(h#WvL(xw-P_U@x3}u!VSal7Ny(MP+2KorGW)9+&ooYFTA;yIez#Oy
zJA7TrhX)6@@3^$=umW>}t1GLWot@7-o0*KvY%kvYezkf%Xsyc0NvaG#e*OA%Lb?CN
zLNCP@gBbCfC*Rw&vX=QIY1_4g-Fs#GPioGOC7-^%n{oC*=;v9holIKp+=*%9m2R6n
zIe6*^_NnJ@T@9<Ov<#5EmA52l<%$(696;szy4kkXX42+)DF+%Dc_fWkxVgC(En2jr
z=qVRyVPx6cTU(VC6&d~g{k62TEJ|OAfEGbKKGysA&(F_WGA=H<_EpNLnWtg7|9mxV
z?d~;ebo}O61g6$kRaqVHlVw&gF$n>6gZ`*aU!C)~Qg74bg?qfkmo3sd)3o@rc60pc
zg9drhJIb$@uRP>&W`<$&l`A37&d-m3t8-U3dRqW!R;@lfJp9+Ux7-c0XG;fET7N$_
z-95uZDke5Io2Q;ZOib*}ot=|=rOk_ed`Qg6$(doC&Ubp6?&3v@oNk{3O-;+oGx+%W
zzPz{B`t)@D<<Z;oT-@A@vaYPyRm;pX#gXlRyIiG<(_8_kD~^(`G6|BuE86{ho_Hp0
zJg48RtnYNi>w`3(@OSAWR&`yACWKFMkBXBD-?VPR%9Ad^YaD~uD6ZG&pR`Gcq06iL
zgx-l|JJw`b1S~vs>JFEBw)&N2Ss_}YVrgPGB5x&TCw8x0s{8KSyB}6RA0@qRTHCtE
z(JNlfXNE(+ob3#&QmwqaJe$8?E?fP+U-6h1G-~liUP@{eZ^QNG$e0+Jg$oznGD|-<
z=i<BFlE%iyay1_uL6~9F=FOnN$@hCcpY#1486C|W5EN8&y4XaNO_HHi!0Ae#6Ki12
zNk6d%KH1AQ^MC)sW%0>o&R<5RWB;}`6km{CslMN0{_30Io+tbi6tx>ctW%z={_L9O
zl2oRYS(zE4A!-q6{qXgh?!{A;`NH@tBCHd#6T5e2K6U;T_AKnq(<*VXG_kAmRxeo6
zFsDi8Q}<^^4J~b@^&0)zt=CWJo>6t4eDLa<)lWp9CZ;8|wKucxJGZaGs^U@N`^Nss
z{QJ)B`(g3(!Q&^*@!a-je4boSa+Wqu<N5phySlOQ<ekOOA3b@p#F+ERdHerszHa>W
z<z;h!KmY6N>#wsN*s{f>?9GjX+Uxf$%AG!S>QU|Wdz{|i+dI>$G;8beQ|Hg8AM264
zar35O?k$tI-%gzHuqu7EgtwMqe(g8OY15{e*ZSrLE7xCc6<E~S^*CLrf>l(@?UUhK
zp}C4haw_r-=Zq77NpAR>_u;cv*P*3nypO0HEwFlNa?$hR5w+t*dT(VcSuMA0$ZcG|
zS%05jefw&G{Q`Sr_I@b*bnx;)VfSozAK!OpX3zCH?R`@7grcT;XUiLwN$XW77wNWo
z&zydvx=f$*=2XY63zjr6Y-fnF+J5Bv$?4zby?y!Qa_6^sZ$Fmh{CL0EQDYyQ#@E-`
z4=Y}qna{8;*OQc#^qFrb%g)aJZtwSdR`V}ixiV$@{kqwimzPbPGR0-KS?-Ug)8jvU
z`SRqVyZqH{r%#_wetK%Eh^XjGmIJNa;*%y$bj-`s+g<+t*vXTfA3hY!oq6#8&-3*h
z{QT-VIz3@)qY9s#5L8lDuKfS^`^OI-RurFY^8#gD6T@&z4-5UmUTvNyrB>=c7FcbN
zF!FQkPfz?}o{(4nn)&LXqdna+duu|ZKRpV1WHGsjO}kk8R`oXZ3(6Dx?#-PcVAQzn
zUGB%iPX~i?Zz?>`)5r=oU01el$E}^0j&AqveH&C9-09!>-0PaC&?X^^i3LsT`D=Y^
zylfa6<r+&qymIJ>=h*wF`r^UW%-5b>GnHHK`D4x1c*PBJ^Y&L3l$4Y_xf&jSwX*n_
zbpD>k?c2>aZrsQtZ@1^vB%Q5>nU_>*YHEJ`d_I3`{@aR2o$4j?IQP`OTNk_g)t9dy
zKZ4dwH#9Iz(~CXz_xt_$r#p{;!t=p{grwx;omF485)%_atpnbFR@SxPaaG?Vu4S8M
zU-wk)+R#;hQTrI{=H&N|iB>H3@s_K@WB)r8DgI^JcygnQx@+-+LyX_%-}ZO(WQ?ud
zE%ZdzW&X9=89)1HvQ)A@%zJ;YAv{gu&fB}$d)6J9<FaU-TcOcImEDiZHtN(!PB+%S
zd}`@bGl6ek-g|xzySp*y{-4qmwx=iOxLI#myf}I5>u>jVbQIU}N*F9SrKM<IR8X+u
z+a2Tdb651<2MO2L*Z=#vzW#1nYnwkP_9S+cB;7b@BV_3_|5E*@4;KT@^zY^O%Uy6?
z`$C$|m5(>K9=haIcKp5CrzDkjec5LZTAQa#oqqA&W?R|4)<&x?YuwxO-<Qdj*)Y&_
zJ!`@1!?!O==ey^-mB=i-yG-+%z-*b*553zh3;r?4zyCF(Wetl}Wx3LqbpgLvzAXG6
zyLad5uX?s&dM;m87_MF3ntk1(?v2J#SJU-zdMyImA8So~^Hf)Fb9>y;U<vV;-9Jy3
zAFOBTxyvJGn_au+%AJsJ^Y8mVY4zZXwQ_mV>Tzq=_NCWj_exx^m3eRbLGG>1Ez?I=
zP3*UcZEN|_D)31BkUje!;f5`HO#0&NPCe{yk1S7+E#5b)x${)Z`}ErLci+ChR(#ay
z&stB`1BVVB%DOIasXchP-^V+5mY?+5{qxjgCyv1I@Xi$T^~F=0TjF+4H~f8ggUxO!
zCiMf#?FTGBOgnz!)OjTvwK*L(ILeN_RWVeb_#o_H%a8UC6*nH&{QYsg!op-e`z_wq
z*>k0pt@<wXiD-2><rL|}^~F`K^Wli~)na&eV`FpW=Vu?kT=qAv{FE|R^HzCOM1;id
zZ+}icP;~wp)-157a_0%ZZ=b|8WtNBEvX|I@Sh#!7+o{G?={1aDru!QeboF~XZg6~?
zfB$^rXLgIZ6|)ldC$yDF9J=)~oAV?0!8>c-@!#pby*Oy)iw8^pZxwI-5$~(TP*qV8
z5D;)+P2}c^pHHWQ`g6t4&mFydIr#okPDPi!u_@~H8#;7U`|eG*GEzJwQv5pQ#YTo(
zJ*&U{-1qwY2iGI68<f-7H=f-1h4Y2;{cE+6CGV9E-D-K5@HF84tW(|H7gf}QS6vL4
zG~GS0%*-`1Qe?@ppb6950?W))D=QahXo!kV$uODn<XO<1$<CQ|c3nZAc>;rri*;mV
z1OI=WUm;vve8tQx;>PXdhfi8s_u6JfN1w^fHQc`W@SS^d-0tpg%d*46b!1*|W9bxd
z3ZKl?ps1(_>aP?(KPM<B=T}i-vH$NkY0yB%K5t>C4y%<5=0uonnqR+IbHC4h3;A9D
zC-%?W&)!qF`_$)JQ7_ixdh*HcZ}^mwly8*h$>-j=Ww7IL!o3~;dD*r|H}tmpu00n!
zX?C}orKE3=(5xdapVq~x>MJ(xX<>Q$yy;8HnYVAYEIfVbB&WB!`kK3UHx`y3H&kHY
z{(Wj`TFA0xGj88nv~Ba@OBV&VzCC+?S72b2S74c0YHRBPjVaTog|VHz6VtV6v*x+8
zs`jd_LcML5_Skg&=bEOvbLTCCthChDx$E<vPVeX6cJJPe|6gxjJIyWa@4x1MRqhOd
zMXS_A8P;=ia40A!EO1;liCgi=+z=PO<3IG<r}PJii(Y)*!8!M_k72Go&$3*$+56|8
z*4EHWi2h<$XY)(>_M+_z%|eZL98OSc^-FsDWvhAZI-T#IQjHcZzNn(M$kR*7Sgoz+
z^75139t&I+A3SxGRodVG&7Qp*zkWP;@49&Zg9oP!zFvPG&1zY@QbXH$@{}dKYb(Ro
zPb&YaCB8jZSzod7&y$o-!NH(7Tk6a%^XJco&mRvODlkm{_O_6Z=g6g-k@u%7w!}%M
zFxV75;dpy%>)~_f)}7k-=T8l22)&7w`%Az~0jDeHO@)3;UOFcr?6T2n*2Uk_1p?~K
zSLtn5%+Xlk6DZO;nN$6S;O6EJHwwPZx#=uEU+>QKuXb@V|CHv|TD_LpylBgmH^t9S
z^!2M7tF@iE5wYpfqZ3{I>{Gd>e|x(z|E7?2e0&t2jK}r*f5N}R)^7Ov>ChHA?hn(Z
zObHJB_<il&E-u#IWm6_iD$2>Z5)t|GpO>Mr@xe1|9!{TNXlQ(RU#j<;=xu9uPFz&*
z_EV~n-+Z<2msCwoo{ahN)?Dd+-Rx{}{iLUlnwt09m+jlPqx5Z8`ueyXW$${nR)3DZ
zAJFkiB89=G?vKTJo6kI;&4Zkck&%%-GL}Np($bs_P918BQ-fW?{<L4N@jdSCXH$59
zNBsRpfp7i=S<ZEZcGZive?HwAf1{*ESZivRV`DR@LcMx9EIZyYEH22YC`Bbx-EV@Z
zxcjS($xGxcn^v~6o@;E}u_eDh`ue&p^-lz&SXdLEzh1po(SHAwIdhUeee$xXc67e9
zuQ(-5Y~tkL7PsIow_vBZxTn{*W~<(M%gVYmBt#=5<iOVKqf@3#3Eyc~TpWDntgnWK
z#%0d->o;$#*tj*6d1~W@Yu99~t&8W((J3g{aNyiInds=^oSZ8=c0^p-wA3~)@0x{G
z)P+T@qVL|Bt+@J?W1^NQUtOKWoeyGNuTOP%pR_CQyK{Q_$-Ol*w>&;>xjR!>^5Vr6
zxj6-VJV$oMTF2bletc_jx{Z@l%8>vQYc@%S<9)KHyF|4m>}qzHv8bu4f)<@|adF+)
zSG#+kw}?}R)YPB@n)@EQoOEBZ`q2w1-p%^k51;%$|HA|2C1TG$M_<XWDSx6_cJ%$C
zxz*Nf<ud2i`~UUoi04?!%DP0x?#xxu*OrB^L?R0dQ(WAWUq5Zletyn^o$XTYIT@Sk
z?+Z^Hnt8;9*V9v~Pd(GaW`*L%;}SwbN}e7klnnz9Z_Pd$5jit4KfkZNo%i0ovMm{j
zt&5XW8H&rc9Y43uXojUlM8@{$=-CT{RvMUwW*(m9_4Rw{tXZ>Ov}}I#sA%p<`P5V{
zOH0=$&!;ca2nY*nbPM*1i{rd`(=}#y*qXm<E=~~;o_um!?sN}t?FYBECSAJBt*N7P
z^y*b9d3o!anw*bcw;n%!Tnxmief#0-*5kKti*a|~+8=)7%AqDPN5?H3T$gUHn=*ZJ
z?Kd5e|BfA<Soca~<NX@vV=ph?`1$M6)!pWC3m5JvdC}ng``e8ZEG`#YBvTkl3JVpL
zl$stMZa1#^QDFD;iSV&L+3wz6-rwKe9zN}TEm+7&VxG>q!WEBd{j{<R&YP%Oa9Ksz
zH%C5LEK_#o@o(k(n@f}B9|b?=<mO0rI?uUg<~P=~&PWw^w@I6x6kl^ar=n~nb^O}e
zk8iGWf0wiUu<tqJrK@&FRA+8@U!><5ZZhY7Y47Fb^-Gp4k<r(W-m@p?!<Q{bZ{MEQ
zz@W~?m(#g^y{w&GSw;2jq`bJ_4I%MYTQ|I3T>o|I>}aQ?B)RbQSv#ss`&(LU^kQ}#
zn`ayD>9OKZ&D$tL-KdC*yS6GjI_iG-y!rU?<9!Vb?p7rQ2ahf-dwqPBkFU1-e<o(m
z9f{SEiHa-T`zOgrdOrI1cTUXKt~s02Hx`v1-R&=br@8qf2j4Me6_%~OZ`B@gEX-$<
zWLWq~w&~%+hdnZuliuCkEi5H<Du4gqw#kzx@ADRR;#kXd%JRHfpP25$MK>L-jvrba
zZuQ{7UzYthtv}3vQLrsn#-%mr;EcTFh?4I%x1L2zDt@BkxxW5*dHcWC&Y6;Oii#22
z-}gP;k^Zo8n#_&}A0HpJkFz&l%+R~E?yhN5Q_P3Y#R@uS+E)f!Us~AAeed4388cSo
z#byYn=I8hA-OK&<_U<b;+!kx9YI+|2`Pp)g)zouKy?4sk%{esF_~snz>AjODtG>Nu
zd3j?pw^eDD<L_^JENoVfpN8)C)JqEst7vb1C@Z$??y@P<CzpLv@nq+lQ1d|{aCKPW
z+e@l3*5%8t-YtJ@U7&EU_E*Bc>pq!^JiP~54s6<Fbn4Wpl5H!mW`TDS?*Cuc)YP<L
z)22l$R&WRl3!i!YkzuodlZgngri@-?d-58$*btZP5yfrd_NV53Vn~boHTlE+|E?3l
z1r{^2efIpl)8g2YqL**i#@Kw0FS0ImlfBTI@}2Prf8~r7tDhZtbKd1=@WNPY(Z<G~
zENr_Bl8(f(u<rcu|LxuKlF-ygUq8P0eLuCuM97Q7lY_;HW1+UIV<y+4#TFgBqTJtR
z1|HmK{i|<puaTCPmKB#-mx!Pyqmw%4-WHKdp6kuu%S(QqEV$%}+H<v=^S7pLJh$_?
zP5OO-xo?Z3Dt4G}+m^fiiRskYvuy<h@42{C7?<Tt54KyqZr$SpjY{9%=_;tI&j0$_
zxbpkmxl5LcK6sJgU9v^rw(5s~>|5`oB!Q0~WeW=}f3I13^4he%!orfC?#1udL^6bk
ziA>m;$m|}zCgE%|f6xTYZJ#1xYXPRU`KPEbe*Adke!abHQqruazq?~NR%<qVzf;Vg
zzwhTWN&Ej#r^i=3pIgo#VO64G|Nl?1x2v!q;{hLC_E-B-(|`U?UVqw6sc)7<^%{Na
zV&xyNA2O>fKfk;_K%VV(yYbF4CDHfmmYckupHkNQtfAgSGcGt%{L%4+b45!uGiRLa
zetEl5yZYCq&FSn;PIvrw9`l=Z?%=|OPh8!97abM7D}DX?)vLuH5(HPS{JCVQ=!SHE
zyZ`^b=kdvCsF+-7UZD~H>pOqKhX)BlLQEgNl-Ru9IH#uOMb*!zC42uAEqGYjeKUI7
zgsp|jX5W0RMfH+0!-5&|_k46~<CCrOyZ!6+!+A=Vnz$@ZY}>T_X5M$pzNb^a*xYDb
zaoD*c&E2ZK>wEFW>D<ajF*}QPii^Biwk_Fo_M5|z!4@-1jtd;R`{%{gwam_J?8WZ+
z_KOzP%&y6uW74~J?aIPy1&@yWkB$!sam~uITe<RQ&b>Kj5A&~2{Ql17(BZu=@7p)D
zv@i$>H+S@YwSKLfCu3v7A#2!lK~Q<t&)Xey>{n|x{QdQHas2)|x8nkWj0<KN1)aW^
z68&~|$}YLZ#|@*cmbZR9wk$|ae_et@s9E#&aHG<2%c*v(ORlzV-uFOiPt~zW1_~XG
z%*{Kp3k(DWcjfIg{rIUU<-vir{rjc!->^DVR`Q-asUERiuUWp{=G5l%Y7^(jd;b5&
z$Rj1<Qd7h5@uTd^J3kM_?^VBaY0WZ*Y15}a{&fGl)3zgZN=nNo$9-0g_LfsWYRkF*
zQB_Rv9?!Vc<L*D_waDryXsvBIxYgEk<(o57#p%2HWnB(EICp2B#EI&^=idG@%#4kR
zc_V3M(z4LmS?YRf>eP*i&T7(TDW6VhpHxwwf8g}#iH^-pl9onOy7l=~je^eeiM&oV
zWi2>2$C5|VsKs-#+T71}(cAN$?tDHk`Qf3~vom~LZtZHi6}v>l=BU|o`4yWql{5A$
zw}%~Wx~o@mFV<yxPW`J-N}6A~mlnJT*u~HFcwr;2vHdQ~#kE{KB~MRj?=F5imG`>n
zwQI9(Zq@Gp`r0^R-ye>CyI<UDlRFPKH%nL=^=Jkwo%^}&@irx8<>raX?w>BY%U|4I
z|3A(0SoQn8$6GjsOEPb;ZkWX+At(r1=DFixn{>s$pU*#jwf(I7f9lk!pv6Qszu#;=
zGski>YjBrGbYR%@gXbpuZ@5~fs2<z(;q+$J+Ql<_wPiovitWF=QG&^*_Jh1-*OB&L
zA7896`17}Po1@?PbLZOj)&6~X`}+LI&A)=;`7<+r{`vE{Fl>#5*Z+TvZ`UzgyK-ei
z`TMw2r%&tJmF4E@etv%b`LyV~h2`(>X*Gx+$l`jicKbcA>3Xp{{(ig7$;X!l+B-JG
zpfT_6E<q6ym$*1N(9HaC`TCTHhgxskyb0RpUU1phTv9gHC8|@am~l6^T>9)v#+!CO
zS)R?b*eN(k{N@2O{x^QdE-nAB@#x*YIgZYUOa9J_F__G`Xpz*sc#Gn+H5UtSO)0-$
zJAL>2eX~!U@>;xjOIBDg1EX8NoNrW=6v&CE_4lVdJ2NvRB*dgHFFoBoDM_i{<`ai;
z`Z=4Ywg;7zmIpgq?k=969({EG39d88mS1tXm*(;F&^*)Gy9J&Z&k~%hUhvXhh=c#T
zk<~hn*=3K8aLQG^Pz3FATf6;Um1A;D`Q6eUdHZ>Hcb6MieaYZf&#_;#iowbG<nE8h
zq<4NiCT%$T?31TYC(fVW-`>vt@87>0uOq#bio{I6rskZloby)n{bb=O{o%4#-ZdrH
z7pHyhvpb^d^LSph`XzfskLw>gw@mo+r^c;Us&)T<`|I)bwU2+DxBvfV%E@{EMI|Io
zES(;AYsZ^MkD9u>xg#SZ&(7MucJnT#AJJxJW<P%aetl<O$DFA*V@|&NviwHO7ct9;
ztQA)rzJ>|UEViCd`^d{Jwwl>|uk8Bg?>i+HtXR=;ak2a3_wUb_->+@o{Q3Xh`9BZy
z+b>zL;6cytW5<ur4`MiKv}PAWSI3`;w{|7f-6~{f&lL~6v6zS5e8ug2rPuLuH<r&h
zI<?$q`Rl25ZpTG3uXlBK@BDJf`{TE7|6+eK|9IFg&*OD%U!*VN9NTKM{QZBwS>{@&
zoDc|G6LIlOr^^wkt5=?UJlvL<Qn7y73U^b#g#p_yPFwRmSwiHqNpM=v@v<p?ue&0;
zqw{vQ3ak5lIHBDCXWbu0&?e?pt5zAmd;k3T@dpQ+XB#K&PBCRII5kDn#m$Xr!pxZ`
zKcBZhe_DTk&r5UtV>-IJPxb46p4Pn1*WqzHJY>)O_4T`^ZOXfCDH+(E%@VS<c*(2F
zhCXvXvDqFkZ7p<LE;8}*&S$f-UtC`=e|fq8@%#7Z?|#4U_muPVt6ph-`uzF)j{2me
zMO+ES8)h+Cq?{0F<B?=Kz^%XMzyw8SP)?}de)rqk+n`N|mzVqJe=?M>`QW(k&nNF!
zuU|`==gF+!|F3HDaS_4O78M1mr_1lT<$h7@+C8)IHS<)@br$P)G-h7k>(YKQ&*0{Z
zDN03V;W34*huitp?d|8^+?@XS?c3T@F6VZYzUJ|{UKi=h_-E~6_x^cCpT9>txA8ob
z|Nn!1{oZd;lluyPzuo@%ob~&HtD)hb^BZpG??1aS`S_1#v-4+}tm}x`(L4KoO7O4C
z7p%J{o%_0Dw$GKEkIQ~P+db1NSFc5CZorb<lj-(fuf$&1C);7O{%!jCdA@ORa_09c
zl;_Qx=QG3LVN>7kqNiT_emvs-^yw1==$L~K-@iY9wR-)tN8S4S78u@EUaiw$TlM9^
zS@ZiUy1HvWZuzhtv=8Y_TJhw5!}@<U%Y0@YdOp9N&!L@9w&Ls6aKqVWZ``<HQduKt
zxqH{HD7*i!(zvW@JX2#NuWo$sEbY)9(+LY_t~buPA$sBJiz!OE*O`t59zDr@>pSD7
z{~wC=_4S{fn+w_&CVd?=Q^~^4K6%!xQ!@;c3knJ>-ap>8YnPCKfP;ergQ1~e@9Wr@
zFU#hAPMpg6;n(Z+&zDY*d-UnFe)^*$ojnqUO>^eRnC0C$@%?`N`NRD7cb0tY?(Wvq
z*H3?SWo7T{b-UkLftGMhnml>-+qtbumjZs-#aPU|<mbJzYwfasMg@2B`p>3!{>i+;
zUefuBG0<(fNT&R|r2NgjZ=XIr`nccz-|nx=ckg*!qoSrZX~v8jOAL>AaW9xYU3_);
z`e%*oau2p%k9)jydK}Y%%a<p+%hyiXS^V5A^UqxCawY*Gp-Vf~MQ_hzcyoV$JZr#_
zLw&M$kCtcWFWmMzOso2OLb0VqPWh4VyFGpOzbejQw{BSXQA{w?Ff5XR@z9||KOS}K
zuUNP4*?~sp9Xoai2njXKjlHb=ziRi+wQF-9?}}f(@c)auP3r#hmTcItq0sWPi`~|(
zroQKtFNx*e{G|Gt@BFc4{%Y#GuRSi~oKdz*;LG8yKC^!@@)%n!?C|)Vx|J2QKW4|S
zU5}nU11)crl$5Obb~Bwv+N|fog=Mjv_g07NHw5Qd+n2qOV0ifOVfvl-_p0AN{rmmC
zed^qkDNVns@^-)7rj{y{`8FrV$6{yxf%Wg>9<5uK6uF%LV}W_#o@<lWgg;uj`t7wH
zZ}nGyIp2L^{kG*Y3+@Z-y&M)bEmZ8llqn)r-`<?OwKZGPD1`&Gvh~G<g)`2k+1S{C
zH$DCOy8FS$`r73m9v$tLG*07T=oZ&MmSQ9*E?$1@uV4AbRVPypoxC}-p`n5Mobsip
ztJkjwrT^!ZWm_I79N&DCZ_f9bCw?ECy6eo!D>urS4y<oJ=;*p;#_x|YIXOA!_bu#T
zjZ9?(Eye5X?ai&xdjQ&A=H$fGEw2CUUiJIbb8{?f{{Q{%Yjy0Xc>I|?m7iZ+Ue535
z=V$Zri13$}m)XtDw;R9vd`vq3!>7~w=6cK1pBCMG`ncoO-S=C>cXe%X6%|#j`Sdm9
z)b2G)l(w<mmfCRhVaNUQ@S?w0&Q~U$?3VHNe%#FeOj0&<Nod8twX7my)1_pcZ%MA!
zX?Xea<&k5@m=erp|NQxUzV!Uh#dk}u8x}u1qb8qxa*`^KyxpAYcRSmE{i;ezN{ZNB
z_E!E~a&~t0snX`YzP|LDxP>0kllFYouCuH#H?!TW@iy&PqRx%{QneSmSH{?XO^!XU
zu5{^CL@MK#&!3ZDUt7xnT48bN(xqe3`&O@7r4zI(Cnx7z)DM?io3F0EmzMtU@r*}B
z8hvYzUq0+|cbh{}|Gi_W$@0w;-PA<{CvvAwWi5Dgq|@fxjbxv>R#V^J-hO$1{r_Xx
zpFtDX-{0Nk_0zcY?aH+)AOE?R2S561SoXI|Q<6*WcaDL2Y1*BW*I!(IUS#pvHb_b7
zQddMOV^2>{%E2a9&}?PN>ubH~^D5aUpLEH~(*w<}6+b&;Xtl^=_JrC$Ec0v3Chy8S
zUFfl9L5@_#yUj=QqW$v<eoT2VZ|{QT7d2g7j$B%^iGj&yrctYA@Ul6Z&YeHsf9A}Y
zV^2-9uNl<*_%N+c?b52Hx!%b)H_hJgeskxpA5p8`F`YN5{!<onXzF6S<9f%qlg`=o
zb#!cr3yWqrfAq`C%a%n?IxZTztceN@mHl7&KKR?yvq$T12(J1)W91CqzTJ0Tlzpf=
z##_O8JHoxg)M{l%$CfE!u?((Hz8Lk1e!BU3ec-EaYX6jrH1_Y4Q<q+G|FQS}JCQtH
z6(YC)eRDf5A}H9rf}v{*<I|_6YyOm}ckioUp1<P%g|DBIUOjIrUdwsAxv^(u)s&3=
zGiR{fkdO^^(OI)+QCIRzOSj__)J|w>WPMCt#n81SNZoJB<|mW4*6e@b+T^xw>E#((
zO7;wA)aDo;k_`QAa@ThGp_%b{%1UeJtnL=hZ14N{Pu#nwPs#Vmiwm35Q$rYBqdHHW
zin^xboqU!(e#7qz;U&9OdN-WT^4ufolO{a3c#%ZFU-72ee>`$-%S9(nGpM_waI9Y{
zrGzK5HH5)+O-N-WZ}v5r^t*>bWn%w}s{44h@MtPL<CD0!e;${*ux#;e;|qVp5A8`y
z_;e{c)5Yb<ofQmS5uBTM&U^AiSSNnVWZU>!ch773SITboU!PF)C~n>HwfrJKu0EcB
zduF3q|AnKOY-V%6FjWc)TGnedhy}!^p1%KY+q8ww&K^EIM{eIf`NHE8*OVzCn=6aW
zJYQe-jNLWs(vz(fyWgr=KVjMGEW6{yBCjU485VM3{vL_pRk!asl;7T6$Z_Rote{|~
zl&AyuhRw#oVPS`p`~MzV7h75K@)5W@B!92dFxg62=uuvY%SI+v)~PD0sT;Gd8cy05
z+5hr@TGAc9;HQ&M-Q%cUmA_)Se~D=_`|TowT|)g*`AV<WrFPw2yyI7?iPgT2jxCC7
zcQMrcc-Zdd&T!z^wt3-kl8h!X+qb5k=A1NX(~noHYwwg^_p&M}NPBQVfsL0-$<VN4
zU+v$*k}E5BZ(Fl#SD&nP(ajx(lYM7zy1BJZpU-`A=VuGA<-bf0F`u$5$z}idc;5N1
z3+2wpCOwPjSL)jHra({rXi57{77JC0zosrOOL{lWVwy2^>e0{V?a!}?+^nIg`EYjr
zKFi135)%{8%rHEx70>+qQPTMhiHbbZVuzafzb#+23S{YxJ(jb3r8ign{hBLd9p>ZX
z!!9J;EMZ~LF=Gawi`%aUZ*olQWsBzV$=i7b1&N(J$@{ea{W6oJyO&-*o$LMnQ*DW!
zwad91dNQwGomjqgst*^>lZXGzrj)Ers-MoqrM*b<)gK|-H|vg_yL|D*dSxZ0+&NcG
z`u_Z>xmWi)SIu{pOIewje9ec0lG}YfJQ9xeNa~8O<CKxj_4MFSQB<4|x%n5<gxS&O
zj`c=@df4jomuyIO*R!;I>f-*}s35^v)5n8jL3Me)jEqTeMlPS6PSV|7JY{cAsG6G2
z&%Iq#U@`OH1;5HK1?Q5y5~b2+Kc4ZZYNFKJGwOU_-)L`ryo;k=?nP3wrq0~Cg6)<G
zpO*Ol)j4*<wxPYc<6^wGi_0y+)tU{4hK3<wVP<;q#b-^~mRZ`DUA_9|&-MKra#kYu
zPk0#o{rK48&z~3x`+d@nkC$i1ghxc2ytdX-MK$%~*XzH3zK*Y7wqU`e4i5Q6i)uRh
zzAdf)&%nmRape5@r91aex=>(M|Nfp+*_#uIcX#n@%RQa={vOkt9N(Ufb!x|KyEmq?
z@4QncopwCw&u+B|vaiqQ-H%(Nz438HpjNnRUqW1f!H;R17Qc4e_QSd4XTdV7vr8wR
z4OqN?QAfv?;ILqZ{~ooqw#zn8(Ndn7n`80g@AoyePXu4Re#PP8p|GI7o{61Dq2K^R
z%%4B!tlGA37gly}Gb&2Sc)aV-A+MmIPdE2k_fMHpGp|yub8WQ$gO@KoprcTtPrXB?
z@Po#qWZtyRog4SH)Na-4*A^u&R9?PRm9eXtv}H@prAu5Mo+s69_qI$BC{Ie><H@0!
zmhpzM;HJ;TZ@xF=3zant1?Mj;l;M;=^XZao&F;_EOmCSbrOl>&cWM)k+dS#+x%->7
zuC<icrVGi;S3PCIT3s$$At-1#?W)*;D_271RXpMZ)k9%nVvLN8Dr#z<o=o-^l9kOZ
z*%LhD?VBA*ACnlkzQ0#5KFqesEHCBn<NnFpv&G*nT*$&J<ME(@k>$(#{`&cLH>@n?
zl*Z)etF!U*rG0qt;8^L_t!dxhYNuRZ7xV3%u8OAS<nQ<IAN}{&H6-kski-kGloV&h
zH&;&1-C*Ef_4SoQ#SU>lzp&re@2>guN$bQZEoI})Qyw4pwy4@NW6G2oP#EstFW~R*
z?&N&;<(-?8J2>)}^?X|L_(4ogzr0%gZLy-ToWrIH4EGm0bMAc@mGj&7;HNvjd$v|<
zW`DQ$zkX|-&r9>xB{%O21@4%+_vreK`?A?q|MmG|;{Pb?cQr@qhKu%Wf`Sv>!ftYa
zwy#f6bS@|=O1iNj@yOAmfni~wjV3Q|Z`Xf)ZLPAM-MtqxmOs6_*ZSVw-IqU~uV-7Z
zZdI3X^!7<R6PaJy|8=>v`FzmC>FxFR_x<?#sx`mFgz@9YlAiwK=U%=!&%b5!W<{%8
z(_duVzh4^`5O8v1^3f&B#5UB|E3)&8Z7h0f7!>^Z<Oz+Vw{Le&5HPnY{iL9Bq<4Zq
zxs%f!PTsEzlHJAc+<EiyTiKz_Q}46{#Pe5HK9#YLI|VXk`Sb}BF9v+NblKa(Utdjm
z@swS=s+yYaaBvnXD;$_QL7-f3=Mv-ZcW?JA9Cy<C_D&)BZ<U{l`sDpet&@IL-C^TV
z$avsz=>M;9t8cH5pF6d<X7AhVuqFFW-P5h!sq#x`UDy7u`q=+s3te}wxba&o+IW7N
z=N#K_Wp*mJ_8&62Jil;5sp+rdDoRS9tivK1?0-HH?&|8gu{oW8;>3x)ujT9i6bcCm
zRXk{9|M7D9{2uNKxg1$pPAQ8C3mTcFuTM=)oj7-n&%JfADXOX)-}aho*j0(F&%67f
zw@Yb3eSH%f-;wR<=Zmds|7gq0tJl=bd2#vp|MK~vAy@wSTWTpPFK#(Id$Xs%zM}c|
zIhQU;d3miWEZ%(l{(V++b9NgWnGc_ej$FPh7#?12V<YqNTiKDrhXu{etMA;EEhsKN
zaPJ=5WX?Hr-hB90cIe>4et*~L)2<bKN)a_ReRixSHP!UWH8Y**)2{~v1vv)>s<yUH
zO-Y$DX=0$4r>Ci^>QxcZ(7>Re-o1N$lUKgJvU1^tW5?MGKm)PUt;<RlK5{Xuto}A(
zf4cwS`JaP5?(LnOGP(0W3riC_f7*q|{f~tuJJTa1b}p^_Gvkx;f4|r>o5J56IC!nm
zvsV4%mnF+3?<HI0J@dNpRc@y?`^Vb%US)Anj_Ga&_rBHbGU5`xR(-OmqoX5K?7*i_
zMQl701ztaYUwym%{<+%kcheoTP8ag>EV;d-uteH?U199ilarskz2{r!#dR}!+k|gF
zpNlM6_UOUGM*kF*eSv|!^<^)va(|!jd3W}en>YJD6zCs1y!T(h?padCl9H-Vo`nTO
zMfrMq^0u~46%h{)jEZtDEHriR6EWBOA0?HY^{SywDLf*=wY2oEWPhSj<LcG6adCb(
zZq78A>0@Di`{Aps{<XP>H+6T*zI(@4QDyb$=~Iu8Df)_v?<%UyMEuRo+4t;~{rI)?
z-~PteuPrNo6dXQpXgYOIe$dV7)7%c;+dE_R>W@Farb|eAPB%>c@b;$g{Em)ev&+iT
z-#k0~g#X94#rZcU?`&s`Wj8P?Qi;F&QIvTX55ud6FSuS!|2wl*M=^7O`pduFou+3K
z)V@D--hR10QBY7&J9#SWheh3bkK+IT62E%&s>Pr4TZ``9yI1n&#<zQ24_>_V{P5r)
z3%{Jt`{+Ez12NIw5BJqRSq@%aac*1g61@lq$0(^Q*B?uXw76$z$R;Iy=<PbBtHH7T
zK|;-<MH|X@Zjk1E^EUUzotu--&9&A2`Bi7xy_{t_*0Y<o++Fg2$Mh**O1k=G7eCl<
zuPj~t`@i-n+iIc0r&E8pxIVnPR$6U#aJuSe@6SJ#etL&3S(otg-O`XNAqMNdTRiKT
zf4Jj>;127*-+A>+mu`4#npM8<SYKZ2n*B#u`W#heq!~|rX|X7Lb7zOg>m*aw4<{xn
zr=+JdKX~}iF(5#o_}Q7nOG`YL=X}4JKHo6wiiWb%HVbKM>zc)jKmNTxJMPtM&9i5g
zJlX$L-QINS<Lv8ZdehTV9^6|gysoiv2P^Btdn<+W8XGMts~<mk-Cga$ac<u}i;Aj8
zPoB1(y!IoVcUE?m#_4m*Y|N*>nk3|9Y^34ozx>IMLJ;fhnI$^f-Ivzr_?VgfaC3cl
zd$anxg9lku)h@kWHX9UprV0;wj;~m?HtBEU*EJro2RGTCzA<%U_m2$~Zm#`F4|BO+
z-rs3&w(S0tBaf6fye-xGzSsQ|gT0xb_JPye*r$IGSCVMwyj!TNq_lSORgnXry;bJ-
zYd%jY-Cg$f(a-1e|KHu_+`jGe^W`&rcCfNP7L)NwNP6_%Zk?v~Vg=o`3oTMp11HV%
zJ9uwzh^S~_WPn3vn%dHtGef3NOWL&Ypss<y^gh|bg5tvm4>POh=gZjG6ciL6zP9mU
zn?N)>`<uIW&b@s1^!}>Vs}}8A((>w3P?neXN~_9Arw%!-^7itJT&JUR<ltRdcYc1E
zy?YC}d5+kch<u+Q@FzLBkeBO_u7SYz2M^j_E1iG1(c$aYuW!!XIomZwROjyIDO-PE
z6M7|m>cokOXC&?0yQ^dV)NiiYUs|J^Q`<TD=jjN0qn@{ivp9{vCK&NwnAv^q_3!SE
zjtJ$|nhnLz&O8K->nzWW)%)-ztvd1jE3e~qe_z~Ke_uX7BHlkWP*C-FU*Npiw*yXe
zb+6RYTJ-9PXV$4xE37If{rXjP#?<u6lxacXv3Co8zujptb3<v#k%MP>tIf@0n3+Dj
zySR8^!mi!sB7Xk<bN1{l<mEVUZ|lqQGih_rB)NJW=DFXmX`i&t+*qlICH#2&**z~m
zb9}Trymhi^>V#jMIrYs-yJPC)WDn)pcO(jI-^3BGG;5Bpi_4Ly2w%oGH#R1(-nDK0
zwr$fMJ(@h@Y}(?*F&2|oKHRcl`}T{TdN(#UC9m;|KD&$gbwqiAY<n@ku||!+;>GTt
z4=m*ukQVxVoL^A?bkp1XL*L9bIbNUH)miuEn~hKYqnSsiR|r)-t95m8iPBuH*|2=_
z+_`5rrJlaAzuvyCu1-Zo#o&W^f3V>t&_W06G95m?z9UDzKX>`aX;rml9@A~9t5>dW
zP_AY7Y@d9iq(b;L|2p;8DPqpM`BMviB>bE5L7lBkx?}R+oAZ}@9J9LdO-tri-=ukq
zBP$;}1kJgAq5b8ZgZo4OxVS9w-F%Db$2sfw1^@qk4-N}!Yj0;idh{p*Xz*Qs-w!5t
z_hk97nv<&2H@v@KsJFXDrgT}9)&Hf&3+)#2yfW)xjAfs2LACM4ffvQv%0*G`pZYia
z{E)Uy=I)`kX6YL>DaNvQtOV{`&O5TM^N!IQF}4!PhP`Y5?&Qr_*SMEE@wIk9&6LT^
z>(UP|y}t2oo#Ngdebp8n+WYI<7Ik!ZL?=&WHL$dt8M!&F@cG<wquO63zrMUY+$pRM
zIzzGiUZpx{%0YkMk3|b5b8~VEN=lBT7(EPl?{QF@RYl%6?eIZfo%@^TsPC_y^k(wS
zl9v}+Tl6?pN<0-dW-HY?|9+Hl-Rj<!i<64Hi#$(yDgMkbdd;^c`R~E6BH<#!;!^HO
z+g;N7XPtfU;h?zL>8N0~+xHuuOg~`S&{by~A-r>b%IxhgPKM;Eb@F}L@MpS^py0-!
zut<jKI+0EV1qS;2ekhfd@d`3CG0iZ`mD*kQHtFIb*EaD3|DWc(KQrNjA`hqhr5)=w
z?3pm-jEI^1%`?B6Ust9c)lQjvMrlzp%f!ZsF05{Xq7tqt4l1@xRS$CB|6zB}kj^^0
z^^N_;`MU1gCX`ro#!Bw?IP0}^$D$bp{|g=+dL$uhJL~u{TQ{Eqo-#AvAEIlmZWh$u
zzc&5ge*LS$c1g(rLedp;-o+f7yW~~K`i_n*-eHjp+}zxqU0qo^_4}{xF3<n>_kF$e
zgjatmcUKr&)EG1$W;d?BlC$99!^69c$~Iajn`=gDuDQE^+LkpYej@W1td0*)YD(_l
z>rpdOm=th7z^T@W^E0pY*PkU}>(0d-pZG_4N$S#xv!;4^g>kum?l0Q&!NUDh|AV)W
zeD7b_cclGj@%4_~9dAXvuk*!j+`93?XAXb4EQ_<dpF49%_ElcGuEPE<f%ozYkNkD%
zmW~n6cP{~Dm8MX!1N&-!f4bzYKXK9|r!V<(O)>HD=Rr%p@9(SS^|@}cFK=JWmB&hY
zuL>_}zV;8BqoTWep~2g8H_k4fZTB?dpkbe=%;IJ1+6w*`IMq6VmRbAVo6GTu>(Jqw
z%>3&7O?#U-zwsSAd+}_M>MIkiEUgo|Csp?<%>A>e#!K7#q;776pT5WQiid@L;&SSX
zHJHQQ!>dZ(IG$fH?+e$<qcdh0vQ)EP-kV(h=kDy6R=fAaZg?qQ@F2Tm58JxC4y*jN
zw08<t$ILvlyyW4dXO`PKIy|(Krm}vRmA&p^ulc<N{`2j4WGp5m9&RgqaDWkX4m0GO
z0yp<97XIn}Y$cK(?w6mNr?pvQ^4^=(p87c@`O}#h7-U*NcLZoezGQuwW4CGMq*FqE
zVRN2TJS;5oDq69A{qdXkB=f`bZRXk*mKPmAdy&`N-F%Mhxwl`6a$|LuhAy2FGR@>)
zWJH`tp{wDuD&uv1>so%bTspXxIj=A8$F843uY^yz+UhACv2GD~FJSevWKnZ8yZ8T&
zb2{bhIW<y!dhPeNAM*We`K+oV^^OB8Ys{JZoe%wISo}V`*ww}57V~PIhO)A<H4z(|
z>i>P7uM@XthWY&(VR?CZw?3JZcXk$cc6Aw9C3SOs;!--H{epkH;q}>?Yju`xSvBR*
zCnvwKIZL)|nlfpX5Z7rg&DDB~|H;Tbc$4tFVSBf^oS)nd%bgD&K53lZEk5tuyd74%
zqOSAmM0#%csCgoSyY^kn#r)tGAxHY}91W~XvnYOX+$YEK`0f^vt2kHdG%&1Nw+=K6
z3c_ygnW8y9X1vQ==GvZ%5{uq@hId1q-jkfxedPyl{0y<S+|Z_e<IL<M#nQq*&HE}O
z=7zYq9MOt=I+vA|m9?e4{qse4`MI0+ZP+m3#*GNOKOdZ%Cv`6D(`i1h-*hzG;YP-e
zry4wSyt^)I#i>t{DKnnDHs%nwR=tvvQvCs~bcX#upGluOb!x}2SF8Oa-@ko(_Qu9!
z&}Oe0cD1`4UoJT+8_6X-uVqrni~j;&c5%L$b25?NduMyiw_?flf+tlLPwwjI*uoVS
z$#D77B?*fH1wKB${l9ZwTv#}ZF-QDW;{WgoUv#F-Z)n-?w0`!%YmHV}KRVrS9LZKG
z(yxCc{ie{+YC}hd$LhqXtQ(x$`D*@rJbvZcwSVs-8&-#{J#_v0^#v)Hl#H$)_W$ne
zs>f5ovS@ju@8MpV_Q<nA?+$Y6=OtU;D>1cL)6wDaI(h1KhCV6Nt~YOT?p3{Bd#v>9
z*RLw7s)qUZY~1=}G83#a&1OnJIPINqk)>moSlSY&GdvqME}tT-^F(XklPsYflcj%n
zKJ|BTdBPO=lqX@nU2Vm)ndviZtIgK${U$Znx;*W8pX`$-PXuIT&kFn7B$l{rT#~G<
z_;P03^PgYqIn?S{zvcDHzkg<2_dsva%tNtnj&u4m9|i?Z9cX$6G{da7>xB~NDuIWG
z+h>|&3KbR>o|$3zc*}J*FYPJYxv$w=`H=pH+2E!0hVtA$J31EsIiT~&BbjUdMbWc=
zx;i={ny!jDG_<s^2nh-G^eIl8HkCzse#>Kf=l|@9hw2afyE5Bi+sFKAh4O!AoD8jL
zw0-_fO;}J+(9(LfUW2MCXbeSS^Ua!5Rp#dAhYla+^->jo^CU6ix46YFrbq7@H_A6o
z{;oMYB=Ai6opXg|MYg9o-TpHwC@CdnhD9>Ge*Jpq*K5%;&GYYN#>bnLya=fK_cNV&
z(n(g$(^(a%x99!*UmO0u@xG{iLy6f3(aRiajkj+sYq#v~=r9ppt<wP7SN8AE&oi^l
z`&GTCJ$U-`sBHNi$IML4$H#gf=hy$9eNpgf%#`N`mOW3rzFVMB^v(u$8>jm1k+N6U
zr13>p%r@NPBcGS?bB&Uc(pyk3@9XR9pu+~z&dfO2$jpA?{Q2en^X(Y!lw9@&Sz(xb
zOkz&ZxfQE8%=R<fzTc21oDgMHQEvZs+0G@ORIfkiU^l+G%6)f7N5>Y1)irzxiHVAK
zc6JObtgIXB|NlF7{@1s+r(a!N-P@&Be<X(ar2fI`*o6wb>+W(SKcBzxkLqW=&k`;=
z*NvM^!I?<+h*mm7ZEdZmmlspQjSY!+>i_?hv9FsmVS>Q6{QG_Z0TT{#J{8$2x*=OG
z=O6nH*2ALroi7|P&Wm$3ykDd}Q{{7dn1IWEF&=FtC8e-PhQ*5)|NMRbzn`NcqoJW8
zkAy+Pj2RM#4j=aP^Lw^*dYqBfB8C9|YP*(rImY#Q2ETG&6y216H}Pzlm{F_4FT=?x
zcV8$fDJ3zi)@cAuEUT)jT3A^n8O;RE4Oaa9dfl?%0fWEY&n4^r8_(Lw7G#&T<J|dc
zjK^vi5*MG}b$k8!Z_+0>e|i4x*?CPRC8g!5Q&}&h7(IOQ<jRgW@87S#zCW`2Z~VdY
z{LPEmd45^D_%L3UkN1jl<-A|a?jCvAWSWpu5_hYppy0&I8)q>^L`0l`PQ`_WhUVPf
z_O|EtEFZN$fBt~x#`N^`((m}`Xw;gn`KvwU`JoT>4&P5c-x962QYXdeUP-Fj?Sg~b
zXEt|rbey;u;mZhGwrresCgJI+sWLVd6Qc9?eqHmsrKJUQ)`ftW*fl23+bhrTZm8pX
z^0tk!-^Av`&2M+^9o^H-T612f?W0EXj{Oj`c5a$={D6y#%Y<38ypoa*zXYY9pooZy
zTmPRveY!FEI3MWbj_UV&(+fVCy*d*1<Ge&fjqBlFS#$ZOedY6le;NlLH+q*W`Teu{
zzQCWtf`S{3!i<?;ym;Y}lA>~<;B0(Oj!s-$T>71R*RM~{yu1u_HvwoEaa+ilZTjWx
zITb>EYg_*DA8PsEu=lm)`?!;ycF(=CG}6^h?pW;pt)rtOLVC4k!+z7kM=ol9b1JUA
z-L!f0%S%hWxmAAc{qm*6F7AV*>QUD=nfs46O-i_2%zORU(Ywsk_p$e->pfT=?4%}d
zEEcb{qfdUr;f*s7b#-)j1V^MY+Jw8^lZ*)nIB@Li>lLds%ypVw|5WwHpEK*2&6|AB
z{{18Nf;lQ;Ml&_kjN7IgM4rFOs-&d!$v&!-(IhA*M`!*1uljDi`;NTO5Lc@;&8guk
zDtG$x*WhFJhVtDD7H<0_ce=8{aF3JxvS^DHARo-)N~kXW;vQiy?saM5{l5k;XMf&x
z?0x;(G``zE%r8f}Din(GXelWvopoj1V7tQnaHH#lFD4;R9RIg3yzZM&{qXvWnJXV#
z=RLNN-qFchap`1JqpOR{63dkg+fq$aH~hZ8;j5^@O{YVL1!`??+%V6LIQ6q>^~y&o
z=AXFz=KMEpR#H+*k`X<yZN(;rZTl|<{Ha;|aMAPyw=E7_d9qMj<3aMV2Yv$AH_KSh
zIk#^z$ho4T2evIy5Z$(qOH<zY1;>mX5>4#UIX{9n%{-sc^x`<nv&81LM~{gK3QnB1
znCZr?tD%P%<|qD+p0HJL(Yof$=mX2!UHK=Uud_?zxx2Gx<DRaQOq)AFZr~9;aBbC-
zio==rV&6Aat9R^N`Eadl-#jt<5VqNo2cD`Fs2`r0{P82mZ>cL8wyBj~E%?#iCT-of
zwyi_6;HePDi~Bk4HpldJ5^Sb_U@E+GC+D~z#1R=^UrFD)Hu0O}5?zMv0v$UAkJWJa
z-8)<L#CgpV?sZ8_?}g4zNwb{>D&J&89kQqHU;Z$y?@GV)yvNsTjeH^*|J6o4`H-oT
zW@tR)%<`7v%x;-r7Z;bPHm(I*4X&H*nU{ON{=o^M6*^fKN2`A>|G#(g_NRHfZk$c8
zIWHS?Sm}_&wWQ;qJU(q9Q^u0X?GH{AS?rSOTgx=PPoPjVW*Y+&dxP)k|6iAE?0COp
zZl;c6%MmgAeH|SgCibESrUgZFs!vkPW=_d(TeGB%-K?FbeZxhACz&5QjZ7XXhJ7%-
zymQw2kbf>NF1HLs4?GK)$NW>1mp|>Cf2Kx_<?REe0!+e+83JE+^ILs0PMP+;gzuAb
zyunn>8n<vaDOq<H7nfNROSklgojbZs>Ywqlhc|0fUj{@o-n%Oucleqj8`~dVCZPkS
z2VSgLUfMBLCxvTrq(k{JsK%LG3s`5o&Q<tz{(;=34*_Z4{lbhlmzy1rIPSEpfc10d
zgQCTcJ32Z%xHDvRkDdyh^;Y3k)Z*kh+uO`*dL9?uQ<>E1296=Iq~sC?LpQyZHHT7T
z4t0Nd<PQ~J!gPaAv}i{Ej+TcuZZhVQVE0DN;7YI#cH@&boMn-h#!xN|7UfyMbfYgM
z_>_8#U$|SLU~zAsvXYV#TOebO`l}TWi`5>xN=*N}>|&vdi^~y*UEDilS1g}*^vr@j
zt#wbNeO~<q)swTh60A2&+CS+mU)~e(Hw7kEeH|Sg5<aXOdcB{;Zu_igzFAP+24ZfQ
z1M3D}>k~zFPZa;1;o8Gt3|1S#8Ow9cZEk{ie1U1W!F+{Z5C^a6;7X7VImIbfU@2}m
zU9QI*qF7S&0QZ){$8Ku9(%#=bE_QRbY@Hdk?@89KV#&@kW)L-sq6fG|<mAr1`7M9s
z^77`3fqon3u&-D;Y2%)(5)naAFIKBTe1&s6UrfnIjybV0y?vK5)a5sK`_DWz{l=q&
z5*e_XUEDi*Ee=W5J@8w$QH0;A2OKnEKE@5X4tBpIPo$`QkW*BF#OazjTnXCY-lFkE
zrp!BLXDpKd2W}Lj=z*|2%kPh!*xNp?xESc-;<9Aw1=EJLH}vdOr>@`8`*y~ar>-t8
zPh?gyYztDqaq|0}bMt?&h5vzs*4mC`y-^Fjx_<O%@95Yse9QonEVLIh-QcP{p38E1
zzRNp9t1eLXbFyN+b1LUKv(b$sxjE(#u^_F6wH}P@k;iIdj`LeQN(B2Vb7=|Jj;Sk_
zcInSJ<?!zM;d!89!83#*x-<1oyLKJV(|k8~Q0@=&Tiy`eXd*W8*rNY-@6V?|G(Qbt
zSR2C`S#wx7=H&4mkJ2Hc%q3hmx~>MFSISdpTg~}A2;xlXg^~{1(~hhbnS9Pv#|Yvi
zMXiRgS1h}KbnZO!ApK1tB(}CFTCwJ|X03Q&A9I>x-Xi6_5Z~waa4isxIv8KDSef%q
zW(g?TGMh`dZk&=y6Sbak{_PtBh?#-27`G^ePT9~Q+4C^fhSL<B0=5LcEn_SA|L^ac
zo134Pzt-RRL?|XEhR1`&{*!?0OJDhA(nU3bf`Xayw{jW(fDW7Z^>TS<U!Ps--v&lz
z9?b^#ADwq=j>*2s`<UF_(c$s?QXaR0Lrjc}{ogN>FB+~`*p$CxrgsG+e-qTLbJj6#
zVX`+A_dnF}IBoG_Q0}$9ur8fpd;a}%3mlt2eEO7hVS(eF((ADmRaM(E+H|&UoVk5R
zZ?0}t49FS#Z`CmF`Fzg$<muDQpwp9Bxy2X^ik^6Yu9NET=Re*r|GZT^F5&8`P|*1l
zM>ow}`8YZ+QKJ8Wb49moIH(NUZWhn5yY#hNJD+Sr8`F=~KYmm^di+>=`tPr=-E(qu
z)cxixNIu@TT=w<ie!EA#=JyyDY}+<%@=?{4w6u%bdJmg6sea^2%aT08EWTxbM@Pqr
z){M`rAMRDZw_W~r&Rpqx+oPkStB>V^F3j=rvP!+1@BQ?r#v=~<kLAlYbIsoN|GEOG
zQMu%<S^xC-x|tszAHTdd+Wge%(=)Bh^=f~AQ?>YUru?Db9E*wP=31NUJr@=G{HFMP
z?1hi}Q`J7+aTEBfmr)N&b=+6;xF7i2|2^{e`~Cj*c6L!wQP3qQpjE5<-#fdyl(e)~
z75<D!<6FP)-?K{jYH{up%Dve?e(m`#3JS(mWzh`cx=}8Xk&=><k`>j}kDouku5^6u
zl8)3n$1Cm~l}o;7p#&<jqIc_pJH{?9E?Zt0hJP}5l62xfw*5t+tBZ?E-PLv63Ernw
zX3EwanY%<v79@7da4+YQ)+@p1`R|+z_}9g*2q|gHd{{TMzIouRrE$UdKd6W-uwuQ#
zq-A-s-{#EJnjT#~s4_p}2HgbHVvbafyArwJq%3%r!EC$mn<VS^#n!uf`arH?%3#}Y
zQ}>}B+ee1D7D=$REEjkZHhVp^7b)s^{o~*Z4Un>46XqK}St}p8%cYq7zaVW7vUb%9
z2D8b%ds^5Pj}-KR%NZBHg~12TF6fb|duX|A^C^hd{fi|Jq-~hB)5WOM;St2rPu8;-
zw`_<Bx^Z^-nM=RxTwPp_cxAF(I5h3ELURQ}Ia4p#X+=?54PqrTLQ^(QbxD&3JMBqN
z2!rmDc~#RsD~NwCmnnc0<tHRpGDMxwvs*aL>sQfah)e!W$Ya_#A=KuSMBFj9XmIA}
z_@j81A*!J_S$EwJ;gc#5u{l%I7<3OD+cz!I^n5_#Iy0-Tj)z%UuUD)#4h~#eFXwWu
z_2vtPOL{9A=Czw<U)zv!a?-J<k1iE`D%#}nZ)Kmf+j9neDRI9eUMWlDmu=e9BRJj9
zz^cn*^~L-X9*dPdtQRv?$Yo_`uUxYxCuZHMRZFs6{13R~=B{<^+nD=Us_L6;L-XR`
z$;WSPPnT9b>RR$ntaW|8!{p<q&sn&YhO#b<tv0FD$vE*`{syQ1d_G^f)w@<rx*|Kf
z(^n#^F=a#XX{)TPRh@6H@`s!EtM!*x{Fl39yXWNv!xKy|r9QcSdDA_4v-jlVt2DHq
zKDZZq<OuH;2P2ER3VR0GW+&ZA?;T$8)%<1p`0l~|CmR_inXg$^{wLwhTiIDQVRe3H
ztv}T{`nz&JMNAca`sU`mmfn+X`#KNLwvjXWGq0q->*&p`Fa6b4tkFonKQH%7pL|YZ
z%7n?Kb3SbnvTAoXtz5I|QqrX|)#Uv52^(u}o2^q^cHg1<&%7y9#fqOeXxaYev3P9u
z_3Kw(yS@`Y4Q&71vHn_|e!pRJ^5y!Iw`W^zp82Wk)aLvOxj!|v9`|<jUf8fft-ti<
z48uR4PDkCV`YpR|w%OW~kN<xD|JS}x*80@x^?PnT*|<RQzU<~S!@NH~)cQ-`ya;6D
z^?6c}HjQ<XW5sp7Cr_SiD7u>UOI^jJa*yQY<;E#50`hkKOygdXed7D!OQ|j{E+&<0
z=31A3TAsZw&A%)4Ufkn{&$tduTYFn)()%t?;hlN6OqTiVTy-+p(RtrrcK(YSlaH(Q
ze?56z{xj$}h_8!|`pRYB-&cF&_}8NsFHXGkr%A1!op--_yl#}w`+Iw5+g#gM`+G;u
znWZuoB{!H(J~(S0mkzoW>F>Gyvuv(C^PMeW`6%hn-@m%k&Y!>Dephp)*iYM=doqQ$
zpWQR{N$&0c1=ix~>N&ZknfpxEcdg3$_wN(?EXEwJXldy?v9s+Ce~h*+e+Rmk@5b%h
z=9O#W|GPeV@*-j4obtPt-Lqy%b=N-kxBDp}FE4*b#~{w-d%?Dxn@JmU)FyK>h^MP}
z_xyaddi{e(kCHalfR;X(n24~qFZ<sfT@w=@wmvHL<Nefd?!RyBD*o5n*xKq&(>FDp
zs+YL%#x1kIeShs^i%lQv?LVV*GiL7p{A>3o?N^^`ReI>+#f>MEzrK<@yQ}oI&a}7J
zqVpDR+H^_j@y<Wr)6<P+>P*Xjer~SVZ(B(dgNdo9r$zpmZ#Z#T0OJ;;X)_En_3Z5I
z#ANkNOs*s)-@JYM^4{w5?%woFN5^TFUw^Ou@S&i)_vwol9^3Qo>X^-2+S<|*QL^X6
z36JjHr!QZ2E?>U<=&{Wv-v8!VSXe}q*yQKuclTbE(fRp4NnKriSINtyjUQcf9E;C_
z%C)yWX$-eFSQbA6oyXX~n7;2rgx~wQ<@XjYT6Abty6D=g-TM1HTwPfY9z5vgo*CNI
z-2C&)Wq;kGQycfbytmgHbkNngbLZUL1v5=cggd}B@W<D_3RbK-N=izX&aGeoH<XOE
z8X%T&EdVQ7%mgY_LDJippFVvGI$7t;8K1?Aw|J#(p1Eg_&En)OTxpwUUR@pj`7pnI
zg4yiezRRyd!o!0@LQ+b4!qm03yPrHsS+#0aPoL7ItQ8E~3jhB&ZvWxix3o7mHoCaF
zPMk2|z_DKG-oC4=&dj%;-^k1^C42bQ(xpouzI%6WMd0EY28m34eSLpE9OidBo)s!r
z|EF+S<b%C;-+KD^@FXTC#*|(S{qg&E@!PG}gTlkpOLPQRFK4=O%+<|pQ}S^>BO{{|
zXU~Gpi~}wIbvvFVYL<J;B_cw?IPHvqmDg&6(pModF)=Gvty;8g+q4-oB&N<R-cs<;
ziHV7+;@i#i-o8t(?$rH$D<URV^x}eIP;hYMt`g1rHJ^JgZgg2Qk1IjiJn>M=vGVy=
z78VAXmsF<dM!Wg?_8vUBCO#%c#=7jygTwsxCRSdnH>97J%iH%e?adphID;=&g8c&{
zB2Mh9{mtW-_7}8FE-Ff@-|p9ni-A#dBR8i#eD#XUWKVJRi3y4|zu#_WTQ0P*POIVV
znN^{yJG#0K-Me@1g+|!<bLaT<_4Q+7VtV?LzJB`j$zb-`<$KBsetdYykaK(6*%c9M
z+nSr1<Kp5hEG;Evmxiuhx$@!k_&U&@A~$!zja60R1=1T!UIz8aSYFy;Q~D~Trl!X4
zX4=<RSND9q7G3lA>vi2Z=XU8vY-o7&=+UvKxAS(NJz%o-^7_p+^XAR#1s&?j;NkCY
zt}=Ox{q}oR+I4kxcdA~m1sko^kbC63{r@w+zP^^8uD|!orC_cHeX`a&KAqC8eAp@u
zI$K>(aP772_v=81WIf)*_2B30D=UQ=mM&e|`&vs|oAJZv&&Dc~x9IoV{nD`i_d_}R
z+M0`N_MWf|V9ZgTSNUwFaox7Gvr=mQ^Um1+|LK4CLV?u$x?d|V3P$bqn`@P5G!t}K
z*`FUD8FKFK5^Z?#B13txr*yj6?4955RfA#>RC4I(oO$7)w6<v-W6opHUgmXsK6!zL
z?5EmihAmvU@XT!U^@X5y+{bU;ocZtXZ|NCcw>EWkae?ey<~uv&pUb()X$-e_ET31!
zB`qy2SNTLxuJXymV_(1DDemWb7zxTKpu9SBre|1~*km<dB`d36{OQrRH(!sd?)99k
z_VD%V?!9|$EiEl=zTYVZCCzC%k%z3`?>W4$_P2(HM#7~fo;`B5vm!UANy?sGrK+yJ
zIpd;I)t46sR|GEh`}t=1{JKM@PoG|pqIAulbwlrL`+B?7)YSda_qS$;Ghf=GH`l5(
z>D!x|%hz1~zi`gYA0Hpz+?>w;`PtdUixxG34hWhtBco(Zn4+24xAOhjjg5_LOEYb&
zzP>v8>gsC$-#6ErD|ViEIa99g-P~V0H|HO?dGX*2P&uJ=sYh$os-M44%fFCv0JTWJ
zxv>VgxVS8t8^|a!F|F{?5l$^Ft)4zbC8gyHnKYEnDp^>}VC5E*kac!(@pDF~1vN+0
zLl|6_xPnFzSFF$g9SjI+=WMCgYEZiLrcciHREMB4Xn<0G-;YJ04)!fuQ3t`yFiA;C
z(AE*qeWM?b%O_`NXP2l5PAv0h4RD#|TUKVK?AD{8r|0+7-{nZx3WhF^&6R&X9@o^<
zOZ)%t@04lN!2QvG-XPUyYro$;K20}TLrW{^&W^$=gDo8$Qv*Q$5Ec}4EGRGl-46Qx
z-d@nTYqMraEl%$2fVxgeNhxAe3Mc4p0MK-n;q0?+?m~i@*WdK;DJbP$J~dVQ<;BJB
zkBj!#{k^fPRQq_p{PHDBSp5C{nJ;&CY{>`tP^XPw{@?D>hYugNw6{x7aC32~^IqNn
zZc9swf`hgUDQIEA1?tKSsI+y%sa08vi^27W@$aplZ!+5azsBTz7%Xu5=l_jCrK}Hk
Tt=D8=U|{fc^>bP0l+XkKc@7<b

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_sd.svg b/doc/sf_and_dist/graphs/jacobi_sd.svg
new file mode 100644
index 000000000..21d48eacc
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_sd.svg
@@ -0,0 +1,75 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="76.8" y="59" width="375.2" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="75.8" y="58" width="377.2" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="260.7" y1="58" x2="260.7" y2="346"/><line x1="75.8" y1="58" x2="75.8" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="70.8" y1="202.3" x2="453" y2="202.3"/><line x1="70.8" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M73.8,173.6 L75.8,173.6 M73.8,145 L75.8,145 M73.8,116.3 L75.8,116.3 M73.8,58.97 L75.8,58.97 M73.8,202.3 L75.8,202.3 M73.8,230.9 L75.8,230.9 M73.8,259.6 L75.8,259.6 M73.8,288.3 L75.8,288.3 M73.8,316.9 L75.8,316.9 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M279.2,341 L279.2,343 M297.7,341 L297.7,343 M316.1,341 L316.1,343 M353.1,341 L353.1,343 M371.6,341 L371.6,343 M390.1,341 L390.1,343 M427.1,341 L427.1,343 M445.6,341 L445.6,343 M242.2,341 L242.2,343 M223.7,341 L223.7,343 M205.2,341 L205.2,343 M168.2,341 L168.2,343 M149.8,341 L149.8,343 M131.3,341 L131.3,343 M94.29,341 L94.29,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M70.8,202.3 L75.8,202.3 M70.8,87.63 L75.8,87.63 M70.8,202.3 L75.8,202.3 M70.8,316.9 L75.8,316.9 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M260.7,341 L260.7,346 M334.6,341 L334.6,346 M408.6,341 L408.6,346 M260.7,341 L260.7,346 M186.7,341 L186.7,346 M112.8,341 L112.8,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="260.7" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="334.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">1</text>
+<text x="408.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">2</text>
+<text x="260.7" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="186.7" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-1</text>
+<text x="112.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-2</text></g>
+<g id="yTicksValues">
+<text x="64.8" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="90.03" text-anchor="end" font-size="12" font-family="Verdana">5</text>
+<text x="64.8" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="319.3" text-anchor="end" font-size="12" font-family="Verdana">-5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sd(k, phi)</text></g>
+<g id="xLabel">
+<text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,216 L77.65,216.5 L79.5,216.9 L81.35,217.3 L83.2,217.8 L85.04,218.2 L86.89,218.6 L88.74,219 L90.59,219.4 L92.44,219.7 L94.29,220.1 L96.14,220.5 L97.99,220.8 L99.83,221.1 L101.7,221.5 L103.5,221.8 L105.4,222.1 L107.2,222.4 L109.1,222.6 L110.9,222.9 L112.8,223.1 L114.6,223.4 L116.5,223.6 L118.3,223.8 L120.2,224 L122,224.2 L123.9,224.3 L125.7,224.5 L127.6,224.6 L129.4,224.7 L131.3,224.8 L133.1,224.9 L135,225 L136.8,225.1 L138.7,225.1 L140.5,225.2 L142.4,225.2 L144.2,225.2 L146.1,225.2 L147.9,225.2 L149.8,225.1 L151.6,225.1 L153.5,225 L155.3,225 L157.1,224.9 L159,224.8 L160.8,224.6 L162.7,224.5 L164.5,224.4 L166.4,224.2 L168.2,224 L170.1,223.8 L171.9,223.6 L173.8,223.4 L175.6,223.2 L177.5,223 L179.3,222.7 L181.2,222.4 L183,222.2 L184.9,221.9 L186.7,221.6 L188.6,221.3 L190.4,220.9 L192.3,220.6 L194.1,220.2 L196,219.9 L197.8,219.5 L199.7,219.1 L201.5,218.7 L203.4,218.3 L205.2,217.9 L207.1,217.5 L208.9,217 L210.8,216.6 L212.6,216.2 L214.5,215.7 L216.3,215.2 L218.2,214.7 L220,214.3 L221.9,213.8 L223.7,213.3 L225.6,212.8 L227.4,212.2 L229.3,211.7 L231.1,211.2 L232.9,210.7 L234.8,210.1 L236.6,209.6 L238.5,209.1 L240.3,208.5 L242.2,207.9 L244,207.4 L245.9,206.8 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.3 L275.5,197.7 L277.3,197.2 L279.2,196.6 L281,196 L282.9,195.5 L284.7,195 L286.6,194.4 L288.4,193.9 L290.3,193.3 L292.1,192.8 L294,192.3 L295.8,191.8 L297.7,191.3 L299.5,190.8 L301.4,190.3 L303.2,189.8 L305.1,189.3 L306.9,188.9 L308.8,188.4 L310.6,187.9 L312.4,187.5 L314.3,187.1 L316.1,186.6 L318,186.2 L319.8,185.8 L321.7,185.4 L323.5,185 L325.4,184.7 L327.2,184.3 L329.1,184 L330.9,183.6 L332.8,183.3 L334.6,183 L336.5,182.7 L338.3,182.4 L340.2,182.1 L342,181.8 L343.9,181.6 L345.7,181.3 L347.6,181.1 L349.4,180.9 L351.3,180.7 L353.1,180.5 L355,180.3 L356.8,180.2 L358.7,180 L360.5,179.9 L362.4,179.8 L364.2,179.7 L366.1,179.6 L367.9,179.5 L369.8,179.5 L371.6,179.4 L373.5,179.4 L375.3,179.4 L377.2,179.3 L379,179.4 L380.9,179.4 L382.7,179.4 L384.6,179.5 L386.4,179.5 L388.3,179.6 L390.1,179.7 L391.9,179.8 L393.8,179.9 L395.6,180.1 L397.5,180.2 L399.3,180.4 L401.2,180.6 L403,180.8 L404.9,181 L406.7,181.2 L408.6,181.4 L410.4,181.7 L412.3,181.9 L414.1,182.2 L416,182.5 L417.8,182.8 L419.7,183.1 L421.5,183.4 L423.4,183.7 L425.2,184.1 L427.1,184.4 L428.9,184.8 L430.8,185.2 L432.6,185.6 L434.5,186 L436.3,186.4 L438.2,186.8 L440,187.2 L441.9,187.7 L443.7,188.1 L445.6,188.6 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M75.8,220.8 L77.65,221.3 L79.5,221.7 L81.35,222.1 L83.2,222.5 L85.04,222.9 L86.89,223.3 L88.74,223.7 L90.59,224 L92.44,224.4 L94.29,224.7 L96.14,225.1 L97.99,225.4 L99.83,225.7 L101.7,226 L103.5,226.3 L105.4,226.5 L107.2,226.8 L109.1,227 L110.9,227.3 L112.8,227.5 L114.6,227.7 L116.5,227.8 L118.3,228 L120.2,228.1 L122,228.3 L123.9,228.4 L125.7,228.5 L127.6,228.6 L129.4,228.6 L131.3,228.7 L133.1,228.7 L135,228.7 L136.8,228.7 L138.7,228.7 L140.5,228.7 L142.4,228.7 L144.2,228.6 L146.1,228.5 L147.9,228.4 L149.8,228.3 L151.6,228.2 L153.5,228 L155.3,227.9 L157.1,227.7 L159,227.5 L160.8,227.3 L162.7,227.1 L164.5,226.8 L166.4,226.6 L168.2,226.3 L170.1,226 L171.9,225.7 L173.8,225.4 L175.6,225.1 L177.5,224.8 L179.3,224.5 L181.2,224.1 L183,223.7 L184.9,223.4 L186.7,223 L188.6,222.6 L190.4,222.2 L192.3,221.7 L194.1,221.3 L196,220.9 L197.8,220.4 L199.7,220 L201.5,219.5 L203.4,219.1 L205.2,218.6 L207.1,218.1 L208.9,217.6 L210.8,217.1 L212.6,216.6 L214.5,216.1 L216.3,215.6 L218.2,215.1 L220,214.5 L221.9,214 L223.7,213.5 L225.6,213 L227.4,212.4 L229.3,211.9 L231.1,211.3 L232.9,210.8 L234.8,210.2 L236.6,209.7 L238.5,209.1 L240.3,208.5 L242.2,208 L244,207.4 L245.9,206.8 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.3 L275.5,197.7 L277.3,197.1 L279.2,196.6 L281,196 L282.9,195.4 L284.7,194.9 L286.6,194.3 L288.4,193.8 L290.3,193.2 L292.1,192.7 L294,192.1 L295.8,191.6 L297.7,191.1 L299.5,190.5 L301.4,190 L303.2,189.5 L305.1,189 L306.9,188.4 L308.8,187.9 L310.6,187.4 L312.4,186.9 L314.3,186.4 L316.1,186 L318,185.5 L319.8,185 L321.7,184.6 L323.5,184.1 L325.4,183.7 L327.2,183.2 L329.1,182.8 L330.9,182.4 L332.8,182 L334.6,181.6 L336.5,181.2 L338.3,180.8 L340.2,180.5 L342,180.1 L343.9,179.8 L345.7,179.4 L347.6,179.1 L349.4,178.8 L351.3,178.5 L353.1,178.2 L355,178 L356.8,177.7 L358.7,177.5 L360.5,177.3 L362.4,177.1 L364.2,176.9 L366.1,176.7 L367.9,176.5 L369.8,176.4 L371.6,176.3 L373.5,176.1 L375.3,176 L377.2,176 L379,175.9 L380.9,175.8 L382.7,175.8 L384.6,175.8 L386.4,175.8 L388.3,175.8 L390.1,175.9 L391.9,175.9 L393.8,176 L395.6,176.1 L397.5,176.2 L399.3,176.3 L401.2,176.4 L403,176.5 L404.9,176.7 L406.7,176.9 L408.6,177.1 L410.4,177.3 L412.3,177.5 L414.1,177.8 L416,178 L417.8,178.3 L419.7,178.6 L421.5,178.8 L423.4,179.2 L425.2,179.5 L427.1,179.8 L428.9,180.1 L430.8,180.5 L432.6,180.9 L434.5,181.2 L436.3,181.6 L438.2,182 L440,182.4 L441.9,182.9 L443.7,183.3 L445.6,183.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M75.8,231.4 L77.65,231.9 L79.5,232.3 L81.35,232.7 L83.2,233 L85.04,233.4 L86.89,233.8 L88.74,234.1 L90.59,234.4 L92.44,234.7 L94.29,235 L96.14,235.3 L97.99,235.5 L99.83,235.8 L101.7,236 L103.5,236.2 L105.4,236.3 L107.2,236.5 L109.1,236.6 L110.9,236.7 L112.8,236.8 L114.6,236.9 L116.5,236.9 L118.3,236.9 L120.2,236.9 L122,236.9 L123.9,236.9 L125.7,236.8 L127.6,236.7 L129.4,236.6 L131.3,236.5 L133.1,236.3 L135,236.2 L136.8,236 L138.7,235.8 L140.5,235.6 L142.4,235.3 L144.2,235 L146.1,234.8 L147.9,234.5 L149.8,234.1 L151.6,233.8 L153.5,233.5 L155.3,233.1 L157.1,232.7 L159,232.3 L160.8,231.9 L162.7,231.5 L164.5,231.1 L166.4,230.6 L168.2,230.2 L170.1,229.7 L171.9,229.2 L173.8,228.7 L175.6,228.2 L177.5,227.7 L179.3,227.2 L181.2,226.7 L183,226.2 L184.9,225.6 L186.7,225.1 L188.6,224.6 L190.4,224 L192.3,223.5 L194.1,222.9 L196,222.4 L197.8,221.8 L199.7,221.2 L201.5,220.7 L203.4,220.1 L205.2,219.5 L207.1,219 L208.9,218.4 L210.8,217.8 L212.6,217.2 L214.5,216.7 L216.3,216.1 L218.2,215.5 L220,214.9 L221.9,214.4 L223.7,213.8 L225.6,213.2 L227.4,212.6 L229.3,212 L231.1,211.5 L232.9,210.9 L234.8,210.3 L236.6,209.7 L238.5,209.2 L240.3,208.6 L242.2,208 L244,207.4 L245.9,206.9 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.3 L275.5,197.7 L277.3,197.1 L279.2,196.5 L281,196 L282.9,195.4 L284.7,194.8 L286.6,194.2 L288.4,193.7 L290.3,193.1 L292.1,192.5 L294,191.9 L295.8,191.3 L297.7,190.8 L299.5,190.2 L301.4,189.6 L303.2,189 L305.1,188.5 L306.9,187.9 L308.8,187.3 L310.6,186.7 L312.4,186.2 L314.3,185.6 L316.1,185 L318,184.4 L319.8,183.9 L321.7,183.3 L323.5,182.7 L325.4,182.2 L327.2,181.6 L329.1,181.1 L330.9,180.5 L332.8,180 L334.6,179.4 L336.5,178.9 L338.3,178.4 L340.2,177.8 L342,177.3 L343.9,176.8 L345.7,176.3 L347.6,175.8 L349.4,175.3 L351.3,174.9 L353.1,174.4 L355,173.9 L356.8,173.5 L358.7,173.1 L360.5,172.6 L362.4,172.2 L364.2,171.8 L366.1,171.5 L367.9,171.1 L369.8,170.7 L371.6,170.4 L373.5,170.1 L375.3,169.8 L377.2,169.5 L379,169.2 L380.9,169 L382.7,168.8 L384.6,168.6 L386.4,168.4 L388.3,168.2 L390.1,168.1 L391.9,167.9 L393.8,167.8 L395.6,167.7 L397.5,167.7 L399.3,167.6 L401.2,167.6 L403,167.6 L404.9,167.6 L406.7,167.7 L408.6,167.7 L410.4,167.8 L412.3,167.9 L414.1,168.1 L416,168.2 L417.8,168.4 L419.7,168.6 L421.5,168.8 L423.4,169 L425.2,169.3 L427.1,169.5 L428.9,169.8 L430.8,170.1 L432.6,170.4 L434.5,170.8 L436.3,171.1 L438.2,171.5 L440,171.9 L441.9,172.3 L443.7,172.7 L445.6,173.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M75.8,275.4 L77.65,275.2 L79.5,275 L81.35,274.7 L83.2,274.4 L85.04,274 L86.89,273.6 L88.74,273.2 L90.59,272.7 L92.44,272.2 L94.29,271.6 L96.14,271.1 L97.99,270.4 L99.83,269.8 L101.7,269.1 L103.5,268.4 L105.4,267.6 L107.2,266.9 L109.1,266.1 L110.9,265.3 L112.8,264.4 L114.6,263.6 L116.5,262.7 L118.3,261.8 L120.2,260.9 L122,260 L123.9,259.1 L125.7,258.2 L127.6,257.2 L129.4,256.3 L131.3,255.3 L133.1,254.3 L135,253.4 L136.8,252.4 L138.7,251.5 L140.5,250.5 L142.4,249.5 L144.2,248.6 L146.1,247.6 L147.9,246.6 L149.8,245.7 L151.6,244.7 L153.5,243.8 L155.3,242.9 L157.1,241.9 L159,241 L160.8,240.1 L162.7,239.2 L164.5,238.3 L166.4,237.4 L168.2,236.5 L170.1,235.6 L171.9,234.8 L173.8,233.9 L175.6,233 L177.5,232.2 L179.3,231.4 L181.2,230.6 L183,229.8 L184.9,229 L186.7,228.2 L188.6,227.4 L190.4,226.6 L192.3,225.8 L194.1,225.1 L196,224.3 L197.8,223.6 L199.7,222.9 L201.5,222.2 L203.4,221.4 L205.2,220.7 L207.1,220.1 L208.9,219.4 L210.8,218.7 L212.6,218 L214.5,217.3 L216.3,216.7 L218.2,216 L220,215.4 L221.9,214.8 L223.7,214.1 L225.6,213.5 L227.4,212.9 L229.3,212.3 L231.1,211.6 L232.9,211 L234.8,210.4 L236.6,209.8 L238.5,209.2 L240.3,208.6 L242.2,208.1 L244,207.5 L245.9,206.9 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.2 L275.5,197.7 L277.3,197.1 L279.2,196.5 L281,195.9 L282.9,195.3 L284.7,194.7 L286.6,194.1 L288.4,193.5 L290.3,192.9 L292.1,192.3 L294,191.7 L295.8,191.1 L297.7,190.4 L299.5,189.8 L301.4,189.2 L303.2,188.5 L305.1,187.9 L306.9,187.2 L308.8,186.5 L310.6,185.9 L312.4,185.2 L314.3,184.5 L316.1,183.8 L318,183.1 L319.8,182.4 L321.7,181.7 L323.5,180.9 L325.4,180.2 L327.2,179.5 L329.1,178.7 L330.9,177.9 L332.8,177.2 L334.6,176.4 L336.5,175.6 L338.3,174.8 L340.2,174 L342,173.2 L343.9,172.3 L345.7,171.5 L347.6,170.7 L349.4,169.8 L351.3,168.9 L353.1,168.1 L355,167.2 L356.8,166.3 L358.7,165.4 L360.5,164.5 L362.4,163.5 L364.2,162.6 L366.1,161.7 L367.9,160.8 L369.8,159.8 L371.6,158.9 L373.5,157.9 L375.3,157 L377.2,156 L379,155 L380.9,154.1 L382.7,153.1 L384.6,152.1 L386.4,151.2 L388.3,150.2 L390.1,149.2 L391.9,148.3 L393.8,147.3 L395.6,146.4 L397.5,145.5 L399.3,144.5 L401.2,143.6 L403,142.7 L404.9,141.8 L406.7,141 L408.6,140.1 L410.4,139.3 L412.3,138.5 L414.1,137.7 L416,136.9 L417.8,136.2 L419.7,135.5 L421.5,134.8 L423.4,134.1 L425.2,133.5 L427.1,132.9 L428.9,132.4 L430.8,131.8 L432.6,131.4 L434.5,130.9 L436.3,130.5 L438.2,130.2 L440,129.8 L441.9,129.6 L443.7,129.3 L445.6,129.1 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M75.8,341 L77.65,337.5 L79.5,334.1 L81.35,330.8 L83.2,327.6 L85.04,324.5 L86.89,321.4 L88.74,318.4 L90.59,315.5 L92.44,312.6 L94.29,309.8 L96.14,307.1 L97.99,304.5 L99.83,301.9 L101.7,299.4 L103.5,296.9 L105.4,294.5 L107.2,292.1 L109.1,289.9 L110.9,287.6 L112.8,285.4 L114.6,283.3 L116.5,281.2 L118.3,279.2 L120.2,277.2 L122,275.3 L123.9,273.4 L125.7,271.5 L127.6,269.7 L129.4,268 L131.3,266.3 L133.1,264.6 L135,262.9 L136.8,261.3 L138.7,259.8 L140.5,258.2 L142.4,256.7 L144.2,255.3 L146.1,253.9 L147.9,252.5 L149.8,251.1 L151.6,249.8 L153.5,248.5 L155.3,247.2 L157.1,245.9 L159,244.7 L160.8,243.5 L162.7,242.4 L164.5,241.2 L166.4,240.1 L168.2,239 L170.1,237.9 L171.9,236.9 L173.8,235.9 L175.6,234.9 L177.5,233.9 L179.3,232.9 L181.2,232 L183,231 L184.9,230.1 L186.7,229.2 L188.6,228.3 L190.4,227.5 L192.3,226.6 L194.1,225.8 L196,225 L197.8,224.2 L199.7,223.4 L201.5,222.6 L203.4,221.9 L205.2,221.1 L207.1,220.4 L208.9,219.7 L210.8,219 L212.6,218.3 L214.5,217.6 L216.3,216.9 L218.2,216.2 L220,215.5 L221.9,214.9 L223.7,214.2 L225.6,213.6 L227.4,212.9 L229.3,212.3 L231.1,211.7 L232.9,211.1 L234.8,210.5 L236.6,209.9 L238.5,209.3 L240.3,208.7 L242.2,208.1 L244,207.5 L245.9,206.9 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.2 L275.5,197.7 L277.3,197.1 L279.2,196.5 L281,195.9 L282.9,195.3 L284.7,194.7 L286.6,194.1 L288.4,193.5 L290.3,192.9 L292.1,192.2 L294,191.6 L295.8,191 L297.7,190.3 L299.5,189.7 L301.4,189 L303.2,188.4 L305.1,187.7 L306.9,187 L308.8,186.3 L310.6,185.6 L312.4,184.9 L314.3,184.2 L316.1,183.4 L318,182.7 L319.8,181.9 L321.7,181.1 L323.5,180.4 L325.4,179.6 L327.2,178.7 L329.1,177.9 L330.9,177.1 L332.8,176.2 L334.6,175.3 L336.5,174.4 L338.3,173.5 L340.2,172.6 L342,171.6 L343.9,170.7 L345.7,169.7 L347.6,168.7 L349.4,167.7 L351.3,166.6 L353.1,165.5 L355,164.4 L356.8,163.3 L358.7,162.2 L360.5,161 L362.4,159.8 L364.2,158.6 L366.1,157.4 L367.9,156.1 L369.8,154.8 L371.6,153.5 L373.5,152.1 L375.3,150.7 L377.2,149.3 L379,147.8 L380.9,146.3 L382.7,144.8 L384.6,143.2 L386.4,141.6 L388.3,140 L390.1,138.3 L391.9,136.6 L393.8,134.8 L395.6,133 L397.5,131.2 L399.3,129.3 L401.2,127.3 L403,125.4 L404.9,123.3 L406.7,121.2 L408.6,119.1 L410.4,116.9 L412.3,114.7 L414.1,112.4 L416,110.1 L417.8,107.7 L419.7,105.2 L421.5,102.7 L423.4,100.1 L425.2,97.43 L427.1,94.71 L428.9,91.93 L430.8,89.07 L432.6,86.15 L434.5,83.16 L436.3,80.09 L438.2,76.94 L440,73.71 L441.9,70.41 L443.7,67.02 L445.6,63.55 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic sd</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/jacobi_sn.png b/doc/sf_and_dist/graphs/jacobi_sn.png
new file mode 100644
index 0000000000000000000000000000000000000000..1bbbdb40496de8469f16b032a548b8ccaa47c485
GIT binary patch
literal 64652
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`x$nzdn3?&$IXYy(JwAu8gcAf=BOpn*>hI5$g5yF;lyl
zb4uU#<{RnBcXQ0nPBFc@!tmmXixP{I4z}^SxP*u}R=HQrt^7Zuq0iv(1(ydk>$3Hp
zR-P-KXFO$QwcpPEC#|9JCj?m>1y~#f*m!aq#KUwP<Ndd9zpcd4q`=Xn@MXcRT~+t~
z=Im8sxN`mSQ3sX=urLR6)0XYhAO##v3U}g^7(~EENF=y0Xn-{u9Oz&O02#`X*dWNb
z0Ic#5gEEr?*rpanH@HDP91N^rK{g3N1}?DaJO+c$z!!$4rKM}4wsxJj`@LrS>_wNB
z&#ybRDs=UVwQF-N)h3^e*qS9OU-Q9Hf18g0%fja#aS>lz|9o98f5ZVAnp`VauDnzK
z|L@wq{5v}Y&CR#RWlT&vb?VfH4I2)eJ=^=`OG)o~Zhn4sef|FP_W$Rs3|^j9;+vGD
z)Nl7IWB1dNk`jxO7XhcQ`}z4jdGaJ6CZ=cUQdI_CUfvh4UL_?ZIaO9xdfz<U&R=}L
z_IqMZ&Y7LX&rRy=R>|1a%s6(;ZPB7d6FgMbp0odSLix?Ty|YEN!#*71)-U;4*QCH<
zTKaX*&-?io-@R?)Xu7bkt&Q!|r%zG)&Yd~qqBc1&IQVk++E<n{XU+uK8yma!qv_M9
zPi5@u_S`M9va*_+7w+rJD=8^CW5$e<U465C=iANg>f(C!`t|Lca7RZ*NlD2m)25Z3
z{>$PhFsqXxK;T!yLg#j^uM2M8zCC&V{QK3suM#(I+-PEA^5D&zI}fwl`D9N`RCW)U
zm%n<sZ?K@C;F2Xv7A#$Q^`({7qRNU}r%t`vcE?|!rO}zCq3Htu)alcM0|FXCw2mG;
z$jHph+`Inl$&&}KToFl5PTu--)#}xr-rk4r-j!8WR_=X0{bb6LWy>Btc+jwNW#;Tu
z8(Uk`b??KXqM~NZo?ZT{s+5P9_v6Qp7gyxO#>$4Ti#d4tvaqe~UcbBNPoDH#Tof7_
z8neGnmYu!bk9|kc&N<oF*DYMTws-O3#mBxbS-xC(s#jrY>Dw!{td1{alLR{yz9{?K
zd}O(H?b?i)GYu;~B-q&68k(4>XlQiwN}I3Rqo=9a={Z>~F)y!g@?>E(HMJePc71xY
z`TV4b6BmYjyRguig@q*{DapyffnnLQWj}uYEPQZ)acl1B6DJZ5HnGl_IrHJ;$IY#+
ztjWiE6pf8Hhu*xoIXyW)-#;iQX!$;V+o!LtuD)^mwy>=1+7cTxGqLLGYPrfMf_?J#
zekmy`YHDgfe*R3%$~twZm3!ri6&afKKRzVBdHZ(dnl&s3jvi&LuKqpE{qx7`an-!l
z)z$m{|N9-5yK?>d=U2nyk6ykkEG#TMXU-f0Gqbc$Pfq6C+T!{6`II?x&iwiL+0e)+
z>B0g>3v27-jEoa4oWego9+#hbicivrrMkL0D=Vww<<jXJHg5(+in+P@oH=uT{QZ94
zbl-Xfj=kPr7`UA5i#|Q^eD&(p42wdgb?er>c=>YTtXZf2{rw%eB||W1<&;)#ajn?T
zcgyd8JfYlw;lc%nkdTnm1)o1YKK}E3{lDhPlZESl-@ecA<KOT1k-JJXg*sa*KR<i;
z`0?SR-QqX5<w^^y`8+tSzdz;Xrqs2!rp}+=KYzab)~#EA{QUXw#S4#`8XNaM8ATJ5
zDaFsvY4R3}iHlF3Ki}Wk+4+3kVXGAzH%|QXrzR&icWU4Dt5+w^pMQRt@9ZD1R<AcO
zFi^0uky#mX>f~hgn_Du4B_$<g?CWGYU799N6tuIm6A=}?c;(8G35w2Bs_rZaI-36Z
z)2E_OpFc;RZPn4$Rn^k!TCzkXCMG6gQwnEQRn;7;(k|QTZw24pM2hJ|TzL0+XU$I|
zK|#TgkPrbmIX@Q{mZL|H9yxw|bN+q1RjXD-Y{>}p{`u!m&ARygee>tbhp&%2di(b5
ziOTLp@9tO{85zy6F4vo`7rSe*xEg2E0tF@q#~1E)|Nj*K`ST}=*D~+ko|&xNVjs>~
zzt>=GsI0796SGsO)8){&x3^~+CcB;9Ict{Gz54%ur?K)cUAolf^BLoe>}+9SVP_W?
z7w?-pc33Q0y!hwu`~T0)u`J%OZClu``r2As@9BC^-)_Hu?A$rNhEu1!($36q%*oM_
zum5A1zvrXd_8R_K%z~j?wr;h);(Sf8w6t{3*K5&#{=Toz|0%g-*)kzn*|VUa+*fP8
zIsLqvhDHZ7J6}RpmY1t5YxVbcZ!bKW5*}CCx@3vUv$M00-`bizwe3N_ob9RV_j{KI
z+P>fSTkrb%_~$3p=RaB8Zx>`${_9I--S4;C&DIx}mZtvx_V&lmpNw6uUYpa;r(Itc
zyC!b$tn&M{;g6pyaX9H$CSDc)^y-$?P6dwI_PKNC%1l_kWJyLyoZ94*zP`RstE#F#
z9Xobx+GBtFzguJ`tdH5b>8{nkpXcjOG5-AY^z?0;|34o0pJx0ioxkT|(V8t=LikSH
zy>sW*9yK$wFuoJ9F)>s6`sHk+_)hrGw_AH~bMU&=d)xc^`Yx6B_4O4w#KpwiDO$5{
zUmV{FUmu?-r{Z>%c=DZKW@4Js_x|4AXucETdNDWBZvXo{|NjZbpMQRSp4vBi#*7n;
zm9@3Cv#;BJy%JpH@b6~&{H-#(%ihk4(VBY7*T?5cYisM<`s6D!Ofo0QOjsYgJ8bc%
zw6wIM1!s$;&GV)(f3hroR<hE!N#V<ySGTNwa<ASup<B+u@kRQl&z~&|9x$-;%RRZY
z)LTScJUAr8#nqLyXy=?)uU<`y+k1JrKXbu(+wWVV^FP<@(F|U;rLykS6wNhpdv`g1
z{&uWKvbnF1@8->$CT3=f*53U(T_rz1e_QVDWuI!o!x+o2{rLEp(P|2J;M5~WTvCiA
zFJ8R3wkpax>)Dx^Z*FdGe?G6eZ_gf^ce`He-MM?$IyC%q*V})4tYQUz2@8UXice?F
z?|=C5xIZ{Ly4ywR;LV$o>FMch{PKQ<g@vp4G-_&UGDz)xxqR6&rWHPCA3b`+bYQ9X
zbd$XGE=mXQ-J5sjj89Q<arCPfT(-8hz2UF!>GARLF{GrYm+xHnZ2rvlcK7M8cfH^D
zyQ8-^_4Bi{Hs9|QgYb<THw-c_sl-*iTsloL&R0T8imB`BktT&ZKaXf7IKEKdmV5iy
zrKR46CMGFgUtJ9e3oCki%d}6<_SCnxw{O4E&3aduos*NZ{ol7!X7cYd7Cn8o;L4dZ
zYn-otRXw}9YPa(I_+q|8?;;eEGc!*v^PO!`^n~N|G~MJE7Z!?$i*K&`TgAl89Jw_s
zbozTmjze=jLA4;eDZB64)vk@xL}c{${ZP^lTa)o}Vqp4-35pF#rWw_H_U>ieQT8@!
z_Vd~O=F=~`q^7F6y1Hf+Gks$}dp|zZcCyh-pU1mq)u)B8i+Ndf_@7DDmyBy`BAtth
zj4UlJ|2&re@1QpM<HL6OOINO3$^9<K^6;D@r~pa!^72}-VugdZx3}icyw7)bKVx_p
zmb-T%zqA=o0FUhIOLs1t6g}~12;2E^*55Ce{k@)=d_2r=&mbTrwd$j3?ZxTwb(|W{
zZ0?;obco3zbN|C{EG#SvQ@uJnI|C(qvTs@6xE9t_R#vv>(<$wWii!!-ryu|M`MGJ{
zY*4P`U|@a77Zx1s?C0lq`Z_N!@18H0yiYtWYHDu2c>Q|5<@GzCznxT{9}pD8r132I
z=<(ymb$=?BR?XV`<5BmFnKL)m{jIY5`9yeW@y?w)*Tn3c<Zu61q~Yo5>D!n52Nma2
zPSySY`#tB@7EX6}ce&~}8^gY@T(|DotE;QMj`PXcoOr!{e_x2!)3fIH-<;U)y7t&H
zw@;rwh1gXUO?0ZNvdYZN^vbP#y>|PJO{v^@d3kFhHae}W`F!W}Y+>8$SFf&|>;C-J
zt5aQ~+AG$tPd_<H)yw|+vSn&@Kc9*p>y=&}Sbe--{=D`3J(slvY-)ZOWM*bcNJ_5!
z<DkglB(Hwy0LP)Z+N!Fqd?((%dGn;1oqyWvSFcVn?%cO;pN*oT<H|QjyTzZnxw#cN
z=uP!{+Su4w#LdlZsUUBX5#W7l;-^nVOJAGi+_+FQck$xIHII&TetPgAVdu1I(_|*>
z|Nrl|ZfgDizu%`-{rU6fN%`H<>38nmkLNql+uQr}_V)bnRl6;DeLjQI;-{07)lawc
zNGeVDP$_cw_v`ig?N#?`O?i0~rhBM-a%^Th$;{0B^w+OnMGkq1iHiN5otamk=|*qc
z67%@!Q&oA(q9u2Z99i--{YsdW#LgJK{dIqL*_fDYd0L)$q(ku2ix(L?*RIVy{k~hR
zjYm?6{mHIfyFNWU+<yA~uGe}y=g*Hneg0p&d|iOndOcnrC#NQv3GJ<|nI-v-0#)rE
z%*q_K4J%h_PMkP#$<n2uI{LxEW=?MI$5+GSQ!gxV^h({kcW-BJZ|c)iQ|H)JPAYzW
z?%~6S2QT~EpWS@k?zA(%t&5|h<LVIYZZTaYC8ehA_v>a~UhXd}F5bR!rDpQ+zSN70
zTy^61>{$Bd%F19*503{&#p9nmIXU^yr_=g7cI+^y|5p>XHtOhugUwT4UAuNoO-qZ5
zot^#9pFckyw#(nxUvF<^Wz{2RJL~!U`gu1ur*E&i=jiD8;>C+COIBZOnK@H3Ffj1#
zwB4l>Ppt@Ctf8e9WTiLJqob=UYwPiijg5?ffq`1zwfg${)QpTKt&QG3Y39t%<;&F{
zK76?6->=uX>k8&sm+RU8`M@k+^MNrlGczPKbgNA{gTB80qD6}eN=ia@ox5^n%8nft
z*VaTH1{E;%|7<ihHFxaZy}96_lU&`8hh_Wu8Klkgp6q_VFZ<<3>*{YheSLjrW*9dA
z|GodevW-p5%0Dv<lcU78+&OjQ#*S2VNk@TqHIu}{Y8C7MzGOGNaQW@qZ5&M(e5ItN
zCwi#pYP(f?IXgSIhyOj5V)Ue_vVZ&AvRj+e`6sLUr#(E>s#~o1TWM#^J?%;%R>vK+
zS+8DIe%^n-%ch~}f_$mFQ>t%?$q(kIQ%@h7>&jB!WKhr%o&@eKqI4l8n8a8dUo7&R
ztk$V}fyMDfunYe{bvfVO%WGix%G(>Gzy8hJG*Dl7?};;4Bw}ShZqvCV_sD$h>^FCI
zPA+|YZDZcuU3~Gg=gmC*>b=>*#jD$=ZTm5i<8OSjGqZ0m?+ZzZZ)L$O5BoNjJT%#3
z8)H>+cHv~tIX*rw7m9IipS*D)W53SK(%bLU7xn6O_4hx&|No!4b=jMQ8ygbmu6sUR
z-Yz}m2ulsK^RA7hO$F&z^97C{E#}mz`LKTPT@l9@rM<qsbN889Zx>h@a;oEi;@ulc
z56iT5^psydx_Z0HUyz|};@Y*k<@amNj~zR<WJ$@};2A4B1@r&cMw)N+5qKAKzi#!>
zYqx|x{?_9-uzUX6<y*KfH>}a|ku+9XARVo8CvW;CBUgqS*Db8AAHR9y6BZUWof+Ek
zzwNjN6juT)juHtj{0aIePMlCMH{bsBb@t7lCReV1PwIvYBzU+m+~BtR@qpRx&j;tF
z$-An4?Y$ypx~fP~o$pl8LM84j?}Zz=RBkQE=5gaoc*Pdxd@xPo#jHEu)Z*6fJlC&Y
zr(&r-bJHxNnm4sGBrPU8Ja^c7J@($NsXa3!N_>3^B+dIAC#y3DgoPc?-@jB)c=EwF
zH{;ICeBA0%WIeC*!sHYq%jj)Oiu4To+gfUS$~0Y9FO=H7JH60rf5YSO{^0u&{q4Q%
z#!P7jNf$Vta%Fihc)%l~ru9!Ot82kVwkJkM-|uZSow1`~srilerhTdmzE^_1B}+pB
z{9RA){~8kHuiAU%l83C3)WnM)p6~B+zpNYI9P=?I!^KTl!M#sLviHQqt#jBXDDQq*
z@jomu&_6Fv)YsSO%-OGn1qMNp+m@~9=vt$*rKI$tvGL&>Cs%rZ&zodAvDmhK(kY>o
z69yLy4;(zhXw1AhEcI@uTF=zjUGo)6)CC#7F$D()zj^Z}YF}Pf)}l?jmWfA~On#$W
zP{|$hGxVcdx;T&6y)K9INd_+@n%4-vI=#?{eceC4<@ee@l@xHWzi)l8m!aoP^_H2v
zo801lJyi{pkMLblt&z;$fAsRT$v=83{(U{ZU&21cMqc+HM>==<(%0*jFWva~UiHdz
z=hI*O{eC$h^yqtjn+ER?k+}1J?H8s0J^0|DSdZM>BcIR9KiPVnZ*%o`r#Ejy_pjtA
zH=F5m?$XlT7R4`^xU=@TMFpQU|N8Dkdg$ijzt?}5MH&8HCptrFX0hUXrpfj*d|JX;
z;(e-xj_+aay8rRf=PrJ$YmEty*8JFg!R*PdJWbcA%qbp|G^YM@Yqgo)wdi%oj8{R4
zD$C<m%juR}I4ly|bMYukY|q7m47ofP4ztMeOkC6}GS~ipsLhrOuHuWQtru0PuUmWd
z(^QdMm8|s79upRo2Fw0EzO&f1=6j{m;r8DNIcrXD+Y!^${5E3K5%%1-()TAHdzJOb
z{%6anH#u{Zl`~hZUv8kuxh9)4VjGWb@n^of;d;|IYgdZjK9`d`;i|$PndXaEuc>a=
znf~|sqe6r7gqt%`Z_K!{B__Eue7kMF;|spO??oS)?Jju8w7cx>qYn=cr=+KUzW@K<
z^n=ap#>vNcrd|hioj_POKHlqe%A+Nn+ZXT5oossGroQ6C<Q3~#?pG(Cy8b|bElBq4
zs}<+kdu$6ns&~}N?Rj?S#Pb7YD{jw@4v9R{bY3jra=_u4*UvpjUH#`!RAl(c)6sEi
z4|*Bu>fWTQ{qp;>x%1~An@S^RF};*8v-1}%UCn)9MR<JbZ|D9EYDq$;=l|_8|8L3H
zQ2(!(=e%wC1Xk|4)cgB(U%Yzt)wkzLU-m5ZE}vNUOsN0bzW(cPX14tOEvxo7+iv;f
zPd~oxyKnI8e)^Ta>Gq$?-#A>qGUb2Y9FM>=mnCv%dae7-BcpVWZTiP6uS_N!i`&$p
z+`jh7L<eEs8;{y8-$fWmi^mvbZaSo*FFpCkV~J&NoQ_wi^i+u5S^oXo_C@iQ6$X>1
ze%`h*?{2iu>}PxqjwPnuVs90)+ZpZuE;+G0EI#nyd13WOkBldI#vfU{cD+Py=9;yt
z-;Rn~3V*Pxw=8C3*4FNQ7abIOD0co`*T_;ydz%_5dw2V#pL-WeRc8N=)~We9e@$fq
zFSnCe$>YspE$@_>4(P2~zkd0eH9Yn8^?&~U)zsEryldC4?X#EeTy35B-*`bf+r-re
zlGQw{KV~Opu<!e>DQDU$@Za!{ji61M!<GFa&v!e9#)@9HpVPN}u6exe57DYyRclX4
zyq5g@a1sB^7uFM5=j$fiJ^Xsc8^NQ?RtA5ZVK?_g`Mp4`_33HHj<;@}nKIey!`Af;
zg$y1`h3-}BcdZOI-&pk2&hCFr&~_X4hu>~)du#MN$tdFKKGx%%-5fQaRTtUMXlY-}
z?wu3%@&7#g^DBj=Z~ngUSEj1OO!%2eV!*sc?<1#kR+&Fu`Bu9^{SxoabH7uHc-Wf?
z(nJ>8G|C>{aAb4o``Ka-zC2f6#5HMu>)n2hwhr~$bu;u7OFVsjmHF-eu*=s;+!gx6
zc;lATrpnJbHMRSnZNGnMhT+}0Yd=3reD?0#mG%4G7L`7Bp0jPA-NpZZ^?9dGeN*+p
z@mcQud;e;svu1q#sKXY?|EPcYe~0ks?V*ynE6wuHR(5yp6Q23`rA*J)o|&)gw^q;F
zp-`eM$WRuTkf6}m`0DxWyAxlnJG^gd*Tc1i?+;)2-H<oyO<Dr8V7}uAFW3AB=FW+i
z#Jd(g)XSJ+y6MB`R*M;yAMRdye__(9_Y-HE=7>ql-8`^JU;N|5hqe+oZyNsF|35c0
z@Ab9QDJfwepLE*)$n>%BjIVV)VB}h7rK`&+ZFc6!@#oocbrubR%2j0<(J$<_Ztb=C
ze5Ni=e!kz~n?_3iewuBzo83KsvHX3TFT6ra-rOkbt^e~_B7c2>b6JhC>(lbYy*c{f
zTl+2@QMa*LG;hX}|AqbUX6tPE!Rfrl`WlC<vcx|Y78{=B|GDkmoL+DXd=t9+?YkMn
z-jBxuZEVl({Qqy^+H;W+FFrqPzi9LENZgzFDFIU_AC9#y*J7<V@Ba5fxlY2csm0$;
z@x}UA!jtd+-d}Ba$@tOj_I<AI-hW@5h<Lv-Ct_dY(f`qB4nF7GX00D7kY_%TEloko
zv$0fJ)OkPu(gPQMzno~U%$$8R;M1Aj4gWQ7?2Rcr?^jiO`}LHt>7O1iw%;cG$8`2H
z``+n`{vG?jwAS^=@Arxmwf>(nH#=4F@o2=qpXWW!$mGoU@bS1z<=;}N?7TB4w`?<e
zu)dx*>FO%sxp}(_ey@!xWs-N742=#qPJSEpZ{zF#fgzDc#J|@!hA6ozHC}!H(`b2~
z<fk<epW4?Y-qkm((VcxDZQ6q)9`mNgC0E?jlB@q-oV9w_hoY5Bmvj7iXUjL;?6AJE
z2)B0&-|mu?Q}p+FJn7a~Tdh-k-q!9%^@|Pv-=8=BxcPk4vg$3a$1hA+dB5iH#Ov|P
z*RAnM-FcNgZ1SARXP$}9zRmk@mhad3r*0SDPrEq1d&Ro<&dSb*8WflgG(LOveuJXZ
zMQy`mTZs&__e;I+s2z$ITKGjMXWpt8wQm+oeyJW=n_&8S`ugJz#}_zXXM5*y{NAC7
z_3HK4U)>3hS4~V=a(I&JK86aP`F%T=tACWQUla1~q<Zs@$Nj5g_GsMO^1G?4tLoq9
z`N1|Xs<_^>a(i6Ve|-7x{7scd)4r7ciz%$P?LD|WEl7d)!Q4I9J!TZo>GBQD_|NBG
z*lM_^LvWjo@k_}=cMexno<1F$KVzxBjvdplunl@5r;K;SJ!km*@%YC(_5TCz-0`_O
zEqcNJZjqY8j*gt|e(f6!Viqm3*q0SL`?>y;*a!dXe%fEN-NPsRw=dPYBI%EC#jT1@
zSNi=+UsyT5$W&sG@mP2CK%c9@Uv`dtXZ79Ku5C!zo>cK;d0|)R5vf(#YaSoWmrJ?&
zCv->j?(OvleZBPJR7yXm)m8m7za|ssoRqfc($Dku{!gAxKRh*PZ%^%WS-(BM^}dRV
z>K<RShNt4iLWX;_;a`}(vA({xRN&!y=Xc-aIqRQ_&inT<Gj9G@tGuwhE~e|36Ou((
z^xSvVaEkKZ^Y%?v<xhFL@XI}yl+;s|mi9ZIGn>u1ao}ao<=Ff=+ZcV~SI^M@oxJ2x
z^TY)cKYgm&_up>j{(qr=A8k7ICg&7ij{4EJd1kqn-u$+HHvhlM!^{3F&zuaj(wlzz
z=jrhJhpj91xA^fdS-4*Qk5ssK_>-c_->s|<%>)@AI0Q~$*ss@+dH?&pEEio{*Y%5c
zPG6)e#mD|%|66^8WaP(;D~o0KrT%f3fB1d+{s&JbPkauZ_k8C3d6|~w-*OaZ&J;Z}
z=jFnZ-p4O4TC}uH`ZKqv|Ka_AVu$+e;~xC_x{GhS^NziC|Nrn5_auLe-PE$Sa%0H#
z@XtSf92Zs3=1ROQ!co(5!@%PGZ<fsYI?DN9H}Ck-b5v8Q>4^TmfK}%&-kBJlzVFm2
z-n%o7=YEkE__8EvV@PS;_p7)2Yd@d0bn7ijIU(S^_362qZ<2Av&pw<e7XJBw`D{~}
zc6@xzyM42Tw|`+;XTNb?*DbEN8NZyC-_A`=I=tFA-c@N*7gxD}AOjyuXyt}dvz}W1
zJ<q=6MXLnO*d{hBOYvD}S@(6bE1%B2fB)gyob9)Ct5@&ZWOQzQtoMiDu6yUw)$P5b
z5~ZSrw=sRVTYgd}?#<=2s_6^%|C`$4Z`U~6ZX>@`id)1CX8Zp-RXOicj`uw+u-!gk
z*W%lf|Nd;=v+1emzvA=t7p7%7JDdJ7V%~XMrH)@;WuB?cnZkFR6;tx}+p-@xkv?Db
z-{by?rW*AQk(P<7H&buE@ws)gwpaG2OvSmj`1eg}8>J^$6<OAN^0e`{lU%bcCOB3$
zegB_H52k8I?zu6&r|0#Nqfb}uT^9L*TYtizzu!$l!kD@)wuf)qbIAJh{fia%HY$7(
zRbqJaUMf5BwakZo(oEC8mt~7=`I>m`d_gMv7DN5_Y4OMEPA1$w*duMU?(lZY-D$jf
zkB=o9Rv0k+vih~h_`hu2jXz9Zd3)DHm(OFD`;h%P>U-wpjI0cW+VgTtAJ_lvme0Pf
zR=z{`(A&>HpLgm=*YQ3-;bE43>_Oh!b0+^YyCxg@H!RfMt(H~TdROPEz_bdZ>}l%Z
z>!uWbOybO&thO*e@7&brOHD5_UVeCWCcLur_3FE~AAI~D`evQ*@0jn`Zl6DL^l3os
z-4kD4%4MC7y|F{^vSV|Bj479`t*)5<x75GCM0(#PK78AIw?lAF{C2(u|L^r(i+3s)
zH$N-e`M0THxgcXgefba73)=&pJlZ{3;+AF@`}=54SI=Cr%y)mQi_guLT^FY}dE$qY
z>Mb^(doF#fcDvW?qxZNsf8UW?w*pe5#5+SyeGt|5*pX^@qKWn19J{&xRaM8uH*wgm
z-?y(*H#%se=k2o>+NW=N^*wZt&ExY&r8Qqah~hEa%vRhv*XDqoPv9Go#p~Cf{qyr)
z&W!>_hW+gFDnEa}kG}f<zzcSb^}6Zaho-&D-V!36wx)T?*9qGe|9<s0eOun%H5ae-
zoV;ImdV_nukND2#a`I;R`&xXK-Tbrrp>|k7+SjaC(yuG?uUD_xwfb$VV$+4|oeUf7
zPg`+3zpfRu(c|3#`K`q&E&F+_-{%+GJ^1zb^~Vk06i!*MIvkpQ^qA5_j{;fyxR*OZ
zl%DR?JiqbTk>ffM57ut$Ygp=ivZFI_mPlUGqSJFM<JLqkkL+(MsFt;u;MudDK>)TE
zU_vFI@6)9+o3xG{JK{F6WxEaYH(Sp?hg4Ov{-0q!lF+pH(pK+jKQ<*cKYDKU<zBVt
z{k^kiEmB%)bSo$~ZuU>9|2IDNzsudRQP?MrdAD3p&PI(bn@Y2_il48#@3+>-diI^i
z$3MmuC_m4r*uiXN71Sql^4bf#xZ-C4u@NW!oBgq$b7pRb%$<K)NsceN-yK-t@Is6?
z^uzCFfxm_l*4v`@T<`g@JIUk6k=<+kYPY;so;T-1%JNmdH#acOKiYlUrab;eyvDlI
zM@_e^IQ#kR7hT=L*(ROd_W#$E)SMKGH_I3M%<$gj_V)P1MV?G`{B|eyf7^53`*M8H
z9E%S;mW$Ii+<sL2E|L2gPgZGe$rkOWPruHwo7+FJnOX1gvBHPP<)f!Yi|p#S^LnSu
z?xHo-((g^(C+gTf`}l6{c6kp^O*Q-dvpznKy*mB&2FCB1moFF_2V2#Bzw2x=Z@2c<
zYscRI`yE;PgL|ID{eL#8j$2o)(yIIO(VdH%yZVissrl0!Q7bo=hQC)=em{7Ly+-V7
znfH~+9*L*I3qILu?7UE9@hwQFRkZbvXia$g>M5os6LwV^@AICvrPA(SilN%|ML)m3
zy8ias)8g~CF*kMuzKkf@qAjjBWy0j(n-8~f+P>cYcIAu|x#bpF2E4w!T|1*+)(1q_
zw9IefGn!fd_{a&f^;a)VD!3kd@6Vslt_*+VDi)kgOpw);o#w9heDdG<CI5vxVpuH;
zC+u7O`}MoS+w%6F>5-Is@nS{&X{-N-`FZxf-xqfL{l03C_O`~?$9_$W3qSB^!!~;t
zu34HoIw>C?9i3xezc2dr+V$(xe|~xz5fzn`ljD<+pkQcdc(<y*(SfDmZ(!*@B?g(>
zyTaf0r955k(O&rF>ojNiqcumm3bjqn?Wo`U#kSg@sNle@`}@y+-v6&^W@TOX59Ocy
zT-sOajlRyZoqgzt%PHeLl{cma7t;PzgxCGnU3)lJxXLdmNH9%RQz9yA!^2zhI?|hY
zG>dNh7pZ>!<Dmwp@{IPY*9<c!NmqZ<sJjMAgjFwvj%u!L|1IBJHDxVlwB`zp7x&Z`
zrn3dUKe%uCkyQ_7=iDyadH3P{MNd++*2NyKt$J+|uIzSW@nYqtHw@3VT{oX9qiA!w
zp{rQ@mcGuNGSI|)^tPObr}g(gInpWY;^JaZ`>SNqq+9d+^|tu3H2l4I(LC`(&4!oG
z)&6}od`91#0)<?sy1wzccXV;G^}O%=4-U2QYE}PdsQdestNVGI(Y0zF`*}IGN6L+5
zlatwe=bkz`zb?qiu6EaM4u<yz)@3n?lP;UCN%K!Rep6OQcC*O2^{S`i{5Cz6T=p?=
zcWICO`%^oMT}8yNFIc<2|M!=dG50Q29c-VxQ~2_q<sbLo_+R>8ShC7q;?{wgSMSD`
z%ZCI7dDqm~O;+O#iq=cLYqdvQCt&B>+bx`VM~=i~f3MrhyEVsV=fvH6mlapu-geF;
zGQ&M8N-8sRZuMUsUEQbc@^uMUSB2_CY-pG;K_F~>T<`Sh;_-DqQ_Z(;sTXEUs1KgF
zGUA8e#gBU`_j;X|ahlh-IRC@rPWhP+j2WecXY++$4vF`Fb!{zA<c<wzKd)T5^vRPD
zqr5rX-`nq>zm=SQd+p}6i4P==ZEox~Z{D?Q8Q=E67n0TAQXWK1JHV+gDO{`mC?%^~
z=bdhuPln2@?S=;z-nH`aE#>6gnEd~rkHbaoil5U;49?0){^qzZ8#@2kieeRkk7jdz
zO@G14l9Xh`!MXA9of!Yzo!YmzKeo)CcIxxRi|gLpzhB3&<LjBQJ8SRGG|HD;8NI!1
z$KIx@`E|cE_wC!KqF$~y_u9q9?km@>O}(?DQ1`fs5a;7#y~*$I?Y(>DRHGwH!`?MZ
zmb6UyeA2|M<TCf)&hmrhhBJ1Q_}6X^{t!Gt^mOOr`GxTnuPbe4ov<w9agL5Yv-g&q
z-mT5*&78t97q4DTio0NQ?)kjuN%vg0mR6ma;TRYs6k1uSdz_8e=<wOIQ<~Y0t*`nm
ztiF21r0C}h$t72p=IGm;+GKcI;ib0F-=!x?cqI=eOI<fDTqIrnU8}9pcA4+u4`(D-
zaYylgb^GlW92I-&=9<lSzu83X=wTMVUiLYKkEQxsib3Tkg{`TljEyvQ7qMRF6b_lz
z*;n@T#zvW}EUBy4zTUm~z9QiZ^Nt>Q|H>+>>z6NEU(8yln|*D~!<*^zQ!g*`J+n(Q
zLf$ZmrJ0R4=x0RH<qp4t^Xt36eLJPO=gpfpC(esozba`d%QsJ0aC>{cyua;Vlho9^
z6T;USxqoc?=)k{6@h;ykHIYialz$&hePoyYn!LyA<?iywcBx&bKL7p}t85juanc2k
z^Bp@6Ki~B52;03Gf7?!Fm-O@$$e4EZ?5&=vHp74ZyMyQEX1?8L$!Yuk#Kau8+3}A0
zRXj77ZuF70YHX9Qx$!^2cJogbPj<W4ezTq&bLQ6+OMEeF)*~6wqf=$AIU;t2temqg
zWOk+F=N~_>oM*B6exRg#!}JFSj0HA`s4$m{cir86IdXem+byHa{eRoCOH8cV+O$qv
zSV%m4n0W5uVoRSH7rtdZnzKoUFUID;cklh~-r?fY3m@;;RjhtkUR-<g?yR@Bw%YuB
zGWpM+&*!}k${*PO@2mc+S0VWuGgDKqe)>OYk`O~rPtTN75>iq@VPS1Cdg9UVGCjU9
zeA~pzEw;h_o5Z!UyAxJDeNt_ZqBvt``QCMLpIn#fUG8z%AGLYy?7XQPtIeC${PRA~
ziQ!}CPus@Qz);@5XLkIf`poTd+dU_r*pXV1_@_dgPxg||_8Av8Cnc?WxPG$NsQ~9?
z>^|=HxzdFP6BdiMhzDDTgjeiP{`oUh_vF64&(36S)%Mujsw}qY<(Fl8+xPp<Gj?3X
z9e!)ycZUhHqP#LQbrTa`wZC8g=0@Z5Gc(^_6PJB^YG19S*7^1J`{tc=R^RSpFKJR~
z6#oCm;^bbjsGB<qmHBPI2)y6_zi#yd{)9h2KKjhH3VoXV<b<^L_p|?eJ{D*Hnm%im
zl#h>(%ZKZXN(^uGrL-R2F*o@1^Io3k^qSf#>(+I_55BO=?%TF($BaXp(+hk1@;=uD
z1t|utWU;q@JuNx-&$0<|bNsR#SKZomSIsX+l%Y@RsYg(d;?${YCr5B^zy9y;N{J`x
z#XCM4eQtUlSpKcHk4HOMNj9Ey{bFTRlPitQ?3)>mdVT2GTb-GseE&wp{Es4`ViV_F
z7QW5wrSM|C!2N%ZrvA%1KaXe8;@FGV!v2O`4T$x9*2r9OCg8p|$Jx&eq5ijTOxn;|
z?RM|-r>(!Qtc<z6ef`ya7o3jg+}_sv;6cK@`v0{>#nJUU`uqCQetdYSCEsuJ$-_G`
zIy#!6E6?*1c<qMYg&ql}clzhnv;G$Bx>H|!rF9RtNT^t%{9pYDdA7y(8EU<I*Y6h-
zZm!MH*tKj~?!5c^?Kg)iMcU@trm>xSGW|z<MdB-Nt=HS+4V&6lX>|n$ZTR$+^}rz~
z`TTtEKKb*ZmP=H=?74I)O6$BF`+r9j@tA~dQ(2eKx>PW&=V0RkzpIvMJ;Lq$=^qa;
z*GX7gCcb&#@NJ^<4&ON|Lj0mvoxQVQXO7)oN&Dm5zE6E8w4eRKhtpkeh1N3f+W*h`
z&OF<fZ~Zpz*p@FZcJJPd9b4?*TN+*JtbTXXFEo_d&Fz%tvQMW!ckUNE-*Z5^ammbf
zcDHZeQsgb0PWyKAwe&@9PUC&}@S%&Fn^EPbl%(Y3jT<&(Sne-+>Xnt99U7OPo__t)
z{|OTWwrtsAQS)QNr8@@}yY~x8N!>E`Uoc<Dw&Cy5nO6<=<fpH_KXc1u&wZ0GZ2QD`
z{9@OFZOoUh^89Cdb9?$ilRvj}98WNr&A+#1TVCfhv2_<Oro6eixWq>3(8R^=M-2+{
ztqK$-bIkTx*ITG|OI>R3=lR7p5=tuiWxLLu@JL_!u=e@J<dZfP8_sUJ{Ac;bzd8K8
zmtRRV{&$}6q40O=?}dlkH%r>y^30vNrkTAkc=M0PX=Y|^J9f@2dgSstZbiIsed?VF
zg)<~I-YY$_E7b}w?>urRHZdckqqUWFclrBen>I~)d3kwoXz10Vx_5VW>O^hvc$)mj
zH@eEo($X;b7*AZ?&r~5{;gzdaJzCsv_vp#V$zHatPQP9F6Y3|3a&KMwz;gHY=u4{B
zlgo<oZ|v>TXPV}C$6iFc*|a40f8DbB>)%#+&h+ui$q{?M-+tfKotcc6D;~UNKcRE-
z$kCuu{X+{pCwtu9Ir+g<?dU#N7mJN`dvA#EFqgHM(CL1dwa$2ZO638cNmBEUyI3=n
zNBv)8YMM1gIWsd=MD%JxZZ2qMCjI)F%*}67_Mg17`&nGk`sa@luGOuY$;bUmyGEQN
z`TtT65nG3tT_IkvvBHdu*RoEh9z7=X?UJ|Db?dYqVfVf#Tcmhzl%+|3ZhE#=%Rb|j
zNZ+1cTFK#SFa40KJ=w&%KPd9%P92fmWx5&rFZjyH%HG^tZJvCrC-L5%$~QMQGRKNm
zN?-l??RI|Th6F}ON5>OSi+Xx`etbHu-`Vx*$G(ruGdUQ3Hy=5#_(5>Ox4ZJ`uDPu3
z!Tg^OZ;}^b-}CIiz2l1iMQ-$F{QtE^XH`-0#&AQHf@eOAZf;f;l{2?nr7uW6AhKUG
zr|<rm%fj=+D*3O!$l%-iMW|>dPiM%*N;$!YM@~)sJ>ldNkEKbU3iB<5XZO^W>Zx}Z
z|Gc_j8t=hhE}o|R9Ji8EmN*AYkZtErH!fc%elGd=r{kZVnq0lQaOv_n{pTXi&(L_U
zQ8wr9!A~ci#_r0Wea7a1orqp;P>q3<LZ94OHJdw*Z|{dXhl;YMpL<}E)^qG@pXB2+
z`ujEBbH_x6pZv%D`{%31^-)vHW$ow12M4V<b^7p&X;+m09-O4Q@5=S>K6aNKo7ohn
zYv=DbulVplZ+Z5{4I32H)Y>*}GWzuClY~u$K~xlT`O=#7uXj5f12WbGt`U;?T$aCm
ziTAf<Z;swSDPO(WK0aZoRhO*bq<z;k7|vK#2pkVw9P*B-;7^6#!GmSF^O#-r9~_%3
zeU+_2?A|?((o#(?uS01!3>a)|&tANKUCDCij=S@?7XH3^%`9ko$&^Ey_kP^)Ua5EA
zqt%dS;p@E*Cr<3DY$$$SmH6se+r+uDJCFB2wkgY5y=imX*`(@6-{x^LIDXtd;m=(L
zZieEHjsW{Vv!%t`cTN{)GhfP?d47hWpUw9>j8BR(;tYOOUwY57n=Lv0)-O}1<0m-U
zF9dAjlMR}guup%seSJZ``NGR*&Ym?i&;PqH?n2KD<{Q^z@3KyF7TL>Ed*i+5er?}<
zY$Ew(;$|6Jq@A7}Y~Hcr<v;sMqyCA?q4ibsADOp0uWVnDnX&iM=d^PZC$4?g)GPN^
z<r(9*Ntc&@{%F4ASg3sMJ6WqXm)pfG1^Q7XH4!hvCQdvjV^?$8=D-S#O-aeOb*!^*
z=p+Rt-TM3YrOEr<B6}Y`efvJ;Vtj@WLz=ABl{ANSef|Baw{8VZnw-Bz>F&%elQZsb
z+sw{j(JSfvZK1R5u6~6(FI^aJT#x-F*>>md?X@p9-F;qeeDwV^mUCgwqSmug-erIP
zb*7oUFie<Xp4C!2hLUXs$1We6+$?^3-i!M|>w1qeJbcI}V}Ebwo>r&pM~*&yr04m(
z;&G^$g!u%MknV?3cZ~&W&Pb>W32{Z0^%Vqe7C3VClBj;Peo|1<uBZ3bzL?eYTxZ9I
zed(|EAD%MxYT?Tu&W8_QeO{a<Yt>SmlG6UVzoX#Mi;Hunt^Xc>$A3%zD~1b}Mw8YY
zZnv(Hcib_#lVO8?_L|l$vJdWVZ&wZC4$@q!r+Q^?@6YPy=Z>p>{k2&A>C=iGWxVYh
zHkh3c4>vFPS7WH`wqpK%<E!;r^(w3Vf4!2CT={}^S7w}d#tLS2zb7kqdcDwG&bK6B
zQM||AC7o8ywKGn<EmYVM{c77LqXU;O&k0^GVjm4E!Y#{qDuZu-Ub>9kC%ydByS$y{
zv)k_7e>nAHZD>pk-@kv?B&1)j&{59LP%zh97tFXINwH&5`S+}gp`T8F=KRhP9(k|u
zOGekZxr_Jh*>m{2P>c0c4u;>GzQiUNF7bc=hjGLAKXJ$SCHu>wyCe2IJ2*9-vGR3s
z{VAIYf!`MbwtW41+h+cRfQIgF&1=`#vThq5&F9*Eesw+bc1|9bYd1U!PxVgSuc%lS
zvnRsI)z$p%bDa#G=Pv>;IltLao+0ANm&uY<o-frgQTeT9Wso34R7LgT+ysY*H@9t%
z>iO20cE9yo^=j+0xke#r&KGyi+kITtY4XGSe_B|0a&t{j{V&&c<zJx0aHl*`ezC3l
z;^k|XZ`w0&rev6N`=sJG5$*3)Im)#J8NQ{i+}}`seA>hNo!{o%KfGk&<Xd)`)-qeZ
zD16^>>h<QN<g03#x%vO%H*dU`?5XdizS-rgAEVGpk>wp6OBXr_3&-x+s~c6-)pA?e
zcr(-LuI`kbuM4*K@=do<`H^||_S)|fmY3pImR~RYk}=iMp(UJUI=9~B_<PRMm%O(o
zUJ!9zUvDoiKK*juzx{I-yBA8Bt_uFj&U$mw#6Z8yOx@r5E9C#>K9iC3oHm19<BPHq
z!<*Gld<#m|E55$HQ}4S;?OXhv^;Qfl5;o#`tL50vS(fp*o945q`#&>GYI!Ak;Ov(z
zUpr)EJkPLx{k&t&@jlhp({?5-T$m*H;H{YW^uq#+ea@XMGTdm>?AxsUjOW$0>K=*2
z^Cu^p*RAu*Vsdbfbv|Ts=tg~E{q}8+oyUDVey@H0YQM9Jiim*Bn!4!qcXn9JaqE8<
z^7q%TTR(nA7QYIy`>p>jeUJZdOXa!B$|uD>Gql#Zur$<$eiOW4%<g?3)WDr{%A$4U
zKFxb&_f~ONo(=s{wr%0UU9%PyKMy(gzxkVZ!yTPN+D(h6_pj1@Y*J-nSy<?GJnyZh
zP*vQYP93eUmp__qR=N6*%ehqU&9`bE`8?;eG}fa>yRPo_6BNv9XIxyn=;riG&4&-X
zyR7h@<;t`#cWkR7!@^iiO?!Fdau#ljsh0n9OIRrB_`2ldn(H;wpDdX8c3OE~kIMHW
zoU>jX4dGu{FTj`(U-~rs=&A#Des4eI8z1LbajJb1_gcTF^Q~HE?za9Vmb*VPW`ErA
zr>9d}S~BDq<aQRh<Vx<IAfUB*^GZF93`;SoEd45m{LMXwkDvHp^mP3^y_io^9xSh|
z-+uq`vw2Dky9Je3oH!Hm>*oEOruQxL=CWrb@RlideewT$Wu`GJk968%GscosKR#1e
zSKXf$*2zaWs`+AUPGqdV_#$IvT+XF4Ck`??M@N71pZn^IE$c%+C8h)WUY%P1;No}Y
z1BX|(cYexC|1G!DY=>{oXJ37FJ-^)d_h%ZjR#eSO&RP{2x5MDOLC|N>)ssRmni(8W
zGnjBkSUswbmF-qQOpJ3`*;2Rfg1gqes$rTb_p74%S#s?AD{l|)KP$3#ch`fs=y>_t
z3lygAZAg5V_+;wy!nI4-KYy(})3W++xrBw{!iI;3uk!zYCS%=pw?oiltM&frjvgJd
z;-?=;T1R}gX)04xd@|SW?#pVfLvumNBG8j7M7*K+_+|M!o+(9=$1n8>J`}xJm-s!i
zEA;&K6TRJs4P#1wu^o+B^zHe7Q{zj<N(VF>lEbg8|5nVwt^9r&LqK?VcjDn3SN#XM
zK_MZ{k)=}Myj_|Frw+N_D(+q=@|hu@=lyDFwrdwJDIU^Zbhl<w>?1?wOWzmdrPjnx
zn-Jg-FyYt!o9p=gH$8HW-uhDY&)VDa|8mpBWqcfKYNo%_<|yY9WcaqJ_V>4sKNj-`
zhXq}!dzhBFUo(u^>$d#19g|g4RTEcaceMAi?ViCiiz|{{H2VHsm&tMmzNt;VuLVlR
z;aAQxmvC?gzhY!@?RRo=;$O=kI%SS!aKpM-HQ_V7JB>WfCH(ze^(M}Ic@yJT?M6no
z${r;>UB9P4^)_>cyh#kZQD!x3-@7w2nVOnzy=Q!r#SjrQnZNDn32qaAW#uY{)_*Q6
z4SUa=JlT0-Md6E=Tjw5L=X?E|W>M4ELicqti9OTXX78A7(Y#YUMJ~fKr0%U$X=>^X
z7PeJ;d?w#(iFU1UEqJo&S7ig=!-r4i+N><m(Ks>9IGxM7M1NtikblaA{LoXej?XeY
zzie3ix%l9%$M5rfGc$8ff7ti;#Kb4Zk1J0<c}qwBnc%UHt5;nXE1k;{qwa8Qp4=Yy
z_Zr%(m9<wh)z@GBon?OYda!`}{ih5cK0G~q!?V4>Y@yHN>^Du#nx38uH*VYJ{aviZ
zx{-sS`sM^h=ZHN|?09;5Om{n6V~E`Nz-(c<beXh_pY58PAM!Uxw>1_&ezbv`&u!J^
zGXIR&SYb`gqq6T9W!_rO5)SvjpphLCdF;|{>771qH=mx?J>JH@UDa^o+oOz5-*?GW
z&(TqLK4atcag}r{%T;c+U0&|)UF+A2dU|#}xOe5Ms4O$HmtI`X=9(GR5}r3bub6#F
znDD@i)9Bl`n7@0UoSDf~Q=@b7^5vk&Wgp%|ep$Q5V9VPZ_rI>?TPl~d!?~jUQ@PZw
zTS+PT{)tIR)8FZGlrsr3d^6p7{NM#XANH?h-n-tMc&aSR&A{&4_(j^f^vOJn#@Y<&
z+sFUDyt7kDMy6-url9@IC)UR3#BMOzq+%F+wtJ6DlXJ$3O9llF4W>JHhEAE%aj$V+
z*rbxSEO*JBde<d$emL~sKY#!JtR+jNFPr2vH;1lc+iJ4u$k|K1KeBBt!q4O?rN}oe
z`!{uxi{YQu`;PBZu#?-pV1eHK*9ET<m+?sZCnX)PdYjwad{P`#PCKwP)SlfsqweDG
z>5-E>15*VZ*U45Wmdo&7zq}yI@ccRhL&0d%Oa&89wbfob+$(l}-XU}7@Kh#;+S=SU
zo{b`V8*JC?+t<15l8BqdwMp6Ba<^>f^VljJm{t5dkEP+8vfGNe++v`lvPDjY&8#rc
zrs&G~(6`y==IN%~Fp%Dw`swlGjoh3sFV&vPKIM7NGwtGzl_{yA0deap6>{Z;oc4jL
zKV~I{H`(jn2A}!=@^N2`rPB=eh}*yauUeGL@J(4Uc;lf>AKpZ6tvnzk^vQY)(~q>o
zcW=)>-o(wdNI}u@WkkS)-1cgbmOjh+eG<95eUzHN6s{|Aliw`2fBF9XMGP6@LW|7g
z=cw(sk9}sf@jfrJx|*1f#0@`&ieDwunGZ~Uss6F_!_j-ExXjIiCrvhuZ&3&3J|~uj
zT2JS#NgOw}{;k!1U!uNlUcwZ2b+tlkcgJUpt3G{Np{si|>qWp+SL<0!&(ad*5|6|N
z-e=AbmhgBO`E=@xu2zLb>>JeQ_MTsMWfKdxzhrZYl%CS7MGXwn=jQ7#Tj@Em>ZqPd
zOH&KW6JOulY41PEIRw-Q>{(WK`_R56D?QKs{CqTv*&#Anxz*D%mXE<d#@2Dg?xbHQ
z)*h^_2IVk6KeuZaE-W?UVL5vAsLi(<$xD_kE33ZS+uN(6ruON$e0@Mn%$kp-tgNg{
zmM`C4_2kKul4|MqB}xo$yf-BuEaH$@@xSGc_?&YVz8j(oj_a57HLYnDQBzBL`M7yn
z-fhl#sYaIR=f$?o_H&vluw7uCSnSdrL0`GMXYRKCv`kIQ$T+%BQ>>{&?!de$oBp#L
zJ-2I$#g&IySBiiB&wKVLscGIkvG8>oVLh{U?OK$a;!^14HT!A%ZXWgZHvLUqa(@gS
z*syUuieBpWYPDXR&cQ1o;?dF0Q&YPpPrkT)!+{$YH+p}!npn3e_4oEZwuWPUeJ^It
z4zBrEGyRr<KuAc)hoj>0CDjE}XU_C=aA0tBbi7mh{qBt$H$L>&|8ZWNEnoK|@y^}5
z(Y9*7S?TVp>O5E)YEN$c`(RDwwO`g#WAxM?Mll^+H<yE9uF?XNshc*tUp@EV+k1E4
zx^-fGeNyYz?Q31QPLc5(<E!?MDne_RnKX7}x<2^uaN8XFcpqoy+nP=->rVIkAE@*Y
zb`5*5rucW<7Ex};JeKd<4jz26QUX*ZCC>P4;1_3m^V!e5#02KFc@u6oTe9ab-kfeK
z@$YTh&-w)~7~kYDa3omQSg@v_E7>XQ^xWphgXR~nUxPN<MMg@#zP|o>ulc<P-|yF7
zfAMR@3XPzkpeb_JWp7?Q47*?H!f<2ylVgp|uVVFobzNx+*|PN3j_BRxf0AUCH*mX6
z+Zg}$&;BJ#oS2wGo(o-enNc0Fo7*vmiCJ@3ro@d)LGsnr%0WRU@{<ItmaS2km~dY$
zXZ4y3ho5Y_`~8~3!MY<HTR$_n^GF?B*&}z){F<fECcdw4Z1aSBpZza&W|$E>&DS%O
zlkps50|!I?_G8D~_WgV|+mAgaGc)te{r&UJ?^Q5MOG~Q=adwO8CY_mKSo8Pmb*Za~
zDJd=e{r#5?-`y+x-o17X2g7f!NaZK<Ux_n5c-eDVHu`V1_HzxM?8#TZF{r7EuJlz~
z-D%MOjoIOL;^C;X%wIlk4DpgwDw*HZl=aGI-J^GFd$XOd2RD`+S-Udf&8<itfk$G8
zPJWSl!^m>9!=day2ZQM=Mw?ox-+43si$9UNvWX%0gn+k~SC*#Enrl1w1R2WueAFK6
z*Z<^RzxSKezJ2?2j~g2s-<~u5`kxc$_isFW>E`D2iKn0T$gJGc8lRD&@iD2;uf2m|
z!+H%brd(x%?{D5tD~VkG{QqCiH1WQvl`C(_I*8ad#Lm{1d?t6SbG7<})1mKo-n!-_
zATRHIk@<%6IW@6>>|mefZ02>pHs`(GoA1k-EGys;ShVTXCuO$Y2O(Ab-x;i2oz58^
zWj|u4XSmTJmqBCtNev&LH%0spK5luedw4%XRaF#^T+YRXaSpc^C<ro?O^DG;zqu(@
z#;OFgE%3q1%Ex<kR8*Fnt*kuTuj)N*%amL`HeFrasjtk<&6h85*lfAI{?AADpp_!U
z#l>!YGAFm+ue<$K{RVp{!-n-IdYRd;R^R)ky4={WJn!HA`CjX0C#9+%zu;B+tN+~#
z#xEPcJNC`-{y9Bl+D1N(1tzAUnb{ig@!IF+i!&zpTkN)HRQ8wL$@d_u;(G4h?fdte
zPS>9v6uvy-XZE|7oon{RWeQ$6+h)bHbkDLmYc8#smpx^rwnT)pqtoxy_X$Ujnm&0R
z{`htF%1vj!ZZX-y%WGIx^y<=Hza{r081I}pe}0uS<AT=h=9_+1UC`ZN0$U5PZu#=^
zmAcHWF?#7oyF}mI-Mu~Z1ACX;fmySpruN6~&U?cU8oBbuq`>dfSQ~cj+7%KSy7KP<
zz7IE&`!}YZ76WZyx*lKO+uh9#8q&XC`#sj&_Vzw!mWEnaKN*W}e;?l0(`EP>{I50V
zmDHDo8{Yaq*t)ehW?#&$rwjo~6AkX9T5!%>bw8%m*T<l+bm@;}^A;?0UhBf2z<<)B
zjH^GuV8!LbE$h~@yw%XwW?r+FcSprW7KYA{uBGesU7w%Z8X4!k>Zrl=#O=$)H}vx}
z&$o>}@!+7?i`T2qaYvQBletz`7rU$9NAGdSFU_TL4ljP#ICO?|l{zrAE)ow=*5Cif
zD8A++>-s&PyjDNpU$Aan->q9wQ~Q7YlJ4BKcCG08*P)@IUZo+Sp^2H9oi2;&qEEcM
zyxchZnvRmP@=W`ByV>UXY9=OAwq{>1J8b+m+J)gp_?OA73e&muFRNr9x_xf<<x&w<
z)xcKnCtGdzzxwktNk*o}(ER%AFSfH-ce70{@U4A+YVF|z`}R$X*%zZ0#`L}6&X>tM
zs!tcLefj6TfB28z(Ua%YDDT+*?Q?dy#E$3B8T%UFDBD)|%awi03Echpf7iLWhgWqo
zK6u)6+CxQ%?KWSS)w}okcOS-88}bJfTUlA@#P6GvKCiOva6A8YtM^Zzwzjsmo;v>K
zrg_=#jhlm?l$|{l^e*!JxpR4z*9C<-S>)yAH*MZ*U6UJsy)jp!B`!FcDK-2++}C~E
zYh7#HY!1h^ZU3$5JNM8Mm08dD!X-f^Olc)+!RCbP3D=IT{GXB`EU@4TcS>?{$IO{>
zD_1V%k<GfQ`&MAV#y~eoaf8z750v)WaxTb!`aFH@mh6_T`}YUEf4|o0j?;~TB<J&H
zr}S9*_Fvxo{YB#Q^WqPmFaMXn^u-;^ImgR%d9U4Evzf($bxYOXkDp)1FjRb9w$RgY
ztNHz!$tO;DoH~7are(1jJD*I#j}H%ZpHH4VIWuTth^&ME`(y1t4U>;0<m8+=H`h8^
zY?6tIiGZ;1;Xgk=N1qA}5C8mn{r*Sq-uXq$Nct5L8!Ic+>5}<l$GUZW&h31Ha`(Pl
zM_74%Vfe;cx%|K>@sj-bQ{D55)IReZj&0u_AJDsKiOQEYpAcaNv9ih^+aotb|F&(o
z_V1sFnyRL(@Zke@-(Ol9v_b#LuE{*<k8fN5Uq5pZ`v*6MjHl0+7ja04fXZu7y<o+l
zRV*Se@_WVS=iMJa2md#Zo-*goQ@I06-l#Cmjn<d@{K;tfrcI4|_N+2nmo@tZ;~R;U
zA*XI_&F19hPChk7(`$G0jT<)-^7Ge!N=!_=7<BE%jTy(~s(Y@-Rrm7S|Cun?y1eLq
z?f1Zlh!czZ?QR9F+puB6(Qfh2kWIZsPr35)^8WmNU!VT>*VmfgZ@2eIoA=$h6BAec
zcI)lWy*rva<PPjxpdk0g?Ms>VF4v?qrSjI2e`j}ZThj8XiOI+5nZu#S0r7mhmU*R4
zn$)%9z1`L5Bc(0<d-<<^y_zyL?P1QtJ86>H_5Z^h8`iH^)zqy0&im7^<lX<x<@X-u
zUj6>BKKtgU3!8K!??uTK3T;wMF%TBwVm<V9*_#U&7+!LG*!}d<@)!+~s)d>Qt+&NE
z?o6BL)F`Ggfk~BxgEO&pYT|M4!?&+Zd#d~T&p(TaIVY`VJ@;@wS83ZnpZ(<;{|i;~
z&sWsjXS*MLR9L}X5x{LUo$=4x{N?#JUSc{5;mnF03Ql3WH?9#>eynV8`|Jgg>=~S1
z6S$|GQD=ADR5G_9h#@GQ;qT<h1zWZ(xx-ws<Tr=enfnH>D;G}a|5e30Yu1~9)!dJ)
z!cR7_O1ye?=*R_uB9)uf#s8*X_CMZoeDalz(f)HfcE#$5J$|$Kd|QkjyTi1m_}Z_b
zId^x7?*Dal{f8%${m)4~>u8^AUGAhc_0i1qd5-b%^3!x8oBsa(zIa>Nt}XIA%AB2@
zKkV%4;)*G~8d~xH@Ar>yHlJU#VS~WwX}X6m``gQIy1$Z1ox!;0`fFGJa`R=&7TvJm
zsqxfnG-Lm<?6vfr`p6pZZ!U+bzG#S)mI`=ydwS1lT;H&&*y)>PolTjgW*kcmqu**9
z-uUu5Urh$l(o%`dw+*wlE3coi=iQ#lqd)$9wu?%7ppa=@AQ76*sG29q;@bH?<HEr|
zKaak6QIME(hJ9lMN2D+BfyW1PjU1O<K6@+vfOtaUQzx01c8BILurOQ=`m}jMD^o#2
z0!!R`l`mD6Pwo1yg>{H>J(;>>+D-dQwJha1JCq-7bCCS8=kuz^R?}B(5V$m%IUzMN
z#xCajjbw$IGdDO^Ud^ic@vvR-yr_uCgQe5syk73Hk>dyLD0{c>ciyR5FK_Sk*l4xM
z4<EM6`@OtX%<0FFHUrdx+J2{qTdnrWUw(-nToK>?UlJE_j%Z)AfiKc<zs=9x6}K-g
zzWlHLm1v4&MH|DHD)o!EU%S@YZk_A0NN06q+j{H$$I8WBzs-Hj-5PM^`r)!K8mrDJ
zCTHg89NT<8=zCkCil6)E^oTO$Mk)ENj24$qr0mqt)^_pk7VZ|)Jo%JCS~}6X&Snt<
zOM~mw?t&%1IrJh+JdeEH60l3;#mu`g^Lb57ZwAD#ZwT<XJJIDh%ZBnh+?&t#us-Eh
z%Hx0kzNdZC<iGoG>M&eA{oJjzQ@L=5+yS2AuUEq#e=tA3P^WuN?4cRL60cZ7R(?IZ
zu`z$wKF7Vg<dP;@yey9BmuoFj+}R@RHGT5Ui;`QmSp@_tIyyFLObu|3h}vtiN|eW7
zH;+wzoMBXy%!l8LtAh%U_}{-E$dT2sYR(zGTXOf<BQ_;CUh#b38oGobWr_ov0e9!}
z|L6VO|Hpq13=t1?o~7Qq!*-_U1CPJ^Wn^wLsWaR>_u#t2MH`11(_eZ7J)6BQf5Q%~
zuZ$BWIk0Ugd8xyEXPTJ$tJk7}eLnLl*c_)M+Ovd)3URR5%s6}U>$QTGN8g17L`x5?
zW7ATdZ7g;A&(EWq*&G-7GA(yy&=P0N6E=96`pt^x!j+VMOI?3=whtcPCw4F^Fg`o)
zf9HU0(0_e)_iYC_9kv;NP+c%jTJu-_?tQ+o4085%u}opQYHthE{=C?_#UexZKU0cw
zeg9^5=Va$8zo+O#FhobFEm+t%n`IgI<deLAv&>zDYfi9k-N>IX;e$_LVY2cYU*9Re
z=Z6(a-D1COXk~dSCSXyGLm)d(+WnBM;?2t6SPXdO8bX8*FqT*q2~`vr{4;Glth>O%
zViTty!=||h*L%!gZ|Sf~%s{T2)kcp0(yPh7w=9Dk)^Y#5nC!&xjH7r#_{)n|-2W>3
zn{w7XVln6RVRz@>>QE`wC{+HeR`js#<1T6GhZcoRb6ENsO#HjFTt)l78t904ZQjfy
zbDFszt42m|vEb3(mA>DOpJL!*u`w|bQJumXa^?Eub1Y%mUK<MwQkXz4Y1Dt-!XPtS
z#@V}`TP#%V{(*e!G9Fd#LsC0J7p6X#CdU5i)eBul<`l6FE2l>>oZ1p4P-kx==KW!3
z<>wtd3bAu6K1ixqF+Kfvg7?qMCHwYqxGlEcajARDDy|2g7q8=<J<smI(J7~uH;J|<
z^Y}flxWbu`o~`|<tGikF+sUFe&n3jd^m=yrFG@{t^y3pLEsYVIpsf9nMPc^L4-9$6
zH}6k=YVy_8Q8m<2vvc2_V3Rk#zMD5QtWs5E+OYMiXEmDu!?Wq<kAJ+U5xmz%u1i|l
z`4@vFqlf%iU3SG4468mH<rgbWede(Alza8=$u&*Koj>lW3_N`x^ELCCO+p31lWo7T
z6a))*`LFviL1*u}xE`OLGf_->bB-N5!tOYQTl`$s{|66FuvsvkNL%C1;QDrs1cT+h
zVjI=p;t!TE@cdVtVaRdm^5dgdL>gz!IuTsA@<N21Ei=cNcdXeN56&!jdC0VmXI;<&
zpQ^}Z&WsLejOqKfZT!W+9A?n7D2C-mKl4A&wDr!)>V6gm`Eg&)%v-$E^697d8|Nj@
z2sh(r+NbcU?(0{sITi<bn+oPg6);UW8`00;^=jVKoJSS!3w2g_tgT7U&vFXf!4RU$
znsdByCFhnc76}F?4n9}kf6hR(H?=pgnt^da#XTE~S+kq_Pd;6$W?&#tA8hHKa!M?U
z!JeNhG0R-A<l+T^TlY_P@g&4?PFT+J=IqArshqjF=Vs_i3mX6D6ng*NzqVE|Dryer
zT<dAP0_^P3pvc)Mr+EG69A=sKwtkrhr1ZZ%dv;Uuz@DT98+bOzCZ{l{IPBdeXM0Yr
z;`qv3v##f7m8Y{>cLtnjKRBVntx<W(JURVS)B6{lkh?Dw`?BH8yJPm8YqT#W-ZAH!
zeD+9A!YS9ttL!&!y>iIS<zbX~Sv+6icvb&VRR&%*%U{3te5iVSev#IzR}XSBJymV^
z`g#s<I+!KTww64wY@gbh^&WQB##gSg9(q529>ctoCmjWX7%tf}Ffk-el(;3NJL~s~
z&DyTKyiZJC@a!;c3|{{7vY5wf&MAJ^Qmv*aY&L4>?NxkaFC*9A{_9fJoEQE3%Cb(a
z*tD8|!`ic=p$xxj?JT0BgU>U3lR18<>xTK|q>TbsuLf<|a^(NasnR?W#a4#T9@ssX
zxyh=|5XsFL(SNR!=fR0196Dv*UbYS2mZ^!DnlS9)cpCdu=|I_+C7dS4k`4-G@(W_t
zx969L+`D)0LGc|0k5@APzZgFWVU+q<Ig?M7Lz7{7eE7^T?)~T67p~KLm3&HS(LIL?
zPGY=G0xTCU3dS<*va(V*bKc!CGLq}MqEMEj;^_k)yDc64_?AfV%7C)d=?5$c68rx=
z)n9luYhj4i#>&rW7D;!m{(V=z|L~)u-RXaO`_%G&z50Asz+6xHfH=dYSuN)eo6Y(?
zD{$osm&ClpOV2x^*n;#}a@;T8Iu*kyVWG*e_zUAF7AB3XZ0Ai450^Ui9m&kHZFy+4
zAm~^hqX5H-Rg(_AXWzBkv$#NRe*dChzgDC^U@K+z`(ikU@ysHjg7E3=NgEkdRj)Yb
z@kyQ9FV@alV<&&rRd5x%paQ$2(CKHQSFawtd25zWg^Y}3vv7m)kIVD_wZ!f&dw5hl
z{>a0_?GL~IF8q2m+}(EB^5yJ8oh<yeUjk0V`}z4Dx;}rFCc|3yhDm3t=UrrsWmcGC
z&vKNT;dNkyj+`57f{(TYgKJ`KLkimjZQi9!`yUt_D{c__I1?1m{q9_?E^3X>r=CsT
z$FgPxb4_x?^2s+}UvOCSN#EfzgGUn|%h#`+(mS+Yy?XF~MZtZV;+YbL98kmT;M(o?
zx{S|RFf(i@e(rbW+O<XN*Yl?adI@B0m6A5k^ZEHJIM`V3MjwM}@sj`Rw`+c7oUlwS
zLw}FKC%0C{BQ5N_SM5$b-KiO?F7^4;v!gl>Tm6~LO+*$hPv?kxufoOc+H=%wdf=6>
z3ohs}te+D5ef5%n4atA2jJ)HoTwwUknbmlGL0&=}!>1o9w>!Q{J4nSJ(+=LU)$*|v
zL!fTtq)VlJU*)`C{9e9qABVrq$6TlD0avare0`W-xTmLCdGm(X(x!)H?CWH_(`s(M
zD6#4|nzZG}i?<RoGDmj5-`9P(oj*AzN9X11-+vP&9a6u2|Ie7hHbId80D}#qjgzfj
z#3Rp_QX5z3uWdh?*STw1_79Z;$3~8)Pg^sxz0X87HMb}*xc=qfirM7TZq!{c|M;R`
zzapI-j92QeZB4$xxO@7;X$_Ng1#{Hn7-xK9DUi`_IJ0EoLXNd-{eJwNIQ?5UOE}ZB
z6K)oa6_Y-GEVP*GCnC}k<$EH<h=-3aNN)Q4`TV=@_Wgdhn}2$2nWUDs_Q&=0f3;Ui
z{4q9eC_c-i)++R&px$0>PuvM!wo|pc+)N`fH>lS3R%o2ib!gqgr2F@ZIg9J(XJ>^N
zOG{nnF!)TGm&gCfq;5)st?&WHL+z|xQc{cfn4WMIFVwtdFrQUto_|&Hra2Wh40G46
zeexlkOC`%OG%k)~;RN<>)qm1nuC=x?Z{JRN?O0r}L2w;QjnKjXjz))ul@qLV9(?|}
z=-cPNpQi6WqF?{ho1x+U`{U>9{}taUIL!Ov_3OnppoDx)vb#Nc*YAh3=P)qJz4;a>
z;>~#=caAVqK}r%!Y@gm4ZSQ}2_io<e+8M{cZ^Ey)w{mpdlQqBoFW$v5rBOUww{OSZ
z75n54|NSdbzI&p!^5(G8Qm!rAikJ)}`{XQ`?rAMhd;Z3!-H5x{vF}@1_=k;)*6}S4
z(>@lf_vDoF`rO+AZqpjWrNfNHBMOxZ{zN`I=P$g`sNvqdxF723ifcXV1o{*>wtU&H
z^5?Ix!1t)!nwjaDp`sj32Lj5?RYF5gwpgiey#02^>vg+7$p8N+zhZ6gKA!kRKWgki
zY3uLbzY+UtEV~{@Xjf%qaFkh>vc)aF$iSecrgp*l@YzH)t*Kl;fBy75dd6%A&jU{u
zCPpuB?}sIR{{w#4*zJhXTM@Eq$GL;gKNmio8op@%etEs=-9`KF|9NH}u_?v#!~0F|
z<2ZgN*#D?u%FWd~P{^baz`XN~cD3rM?XmY4?b;y)ZueT;zO|s^<I|5bH%f#iwfUAg
zek*i+%`Eclsbf^I@FdnXYeN@oohr@Z*>*U-rXf%@Aoj~$NN6>_d#BjbKiRz3X=BB;
zY<a&ZHpeb$#&m86pQHE8oqc=-4W#Y{vMyM>l(ndt(WdT`eXv+Nt5PFJ)=aB~kA>t|
z9)46Xm)K!cAmQxnd}C|2_|h3()7Gui(}~$3;5|*};Ip%{7lvpR{{Q>^xJ};ocXuyj
zZJkm-dGZp*ir`@3r*`@KeyXkgKh5V5=K;wzvAe~pzrW+P`}gItzoJ<8#*B+f3<o}Z
zFt}IweC~udcTae{Fp6*Imv<{HG<+f=$-r>p^yy|FHST|&DncKA)_nN6#Mn;etV3W{
zt$xnJ(gmWWOIJ>PAM^IDA?t(ccyGnIIqV$uUe~)^ZJHIjHq<HTG0(8!yZ&23nA!D_
zv61X4ohP4SG(?hS_`G{i?E3X9s2#PjX<`UtjbNtg(I6c${w0^@tZ<GlnNsinWv)ZB
z)yLv1*R-5A?fw{W#FuG#uXNrH#-xoB%*@OMJ7X#ywu%?L-~0X1+wJ%Js_tA3kMDi<
z>{(>J{oj}Vic`H51zOgL{=MX_fA-dQ>-#_XCjZ~E<<QiI^n%xGw?As))@$%lYYtj@
z<p00-|C5gQ$sXM2(0#OtTYry0{+^F)`+mn7DJL386g+GdPx|=i=!<vnjwScow*CJ(
z|9@xITz2^y0e-t52_FhqZ{&V`Z9Q|m!-Ty_yV5@C)$uvBGn8!Gy71SZ&zjqJ$2`t>
zCDg1g!o05R5?8aL)G4VCzrWYZm&&{5>dtxl_Tcf-Qm%FE2A)SkeKiU`91P#|d9~O2
z>5KQ??QCPaRHtz%%fPsEs^hZWM{Wo1v1q)|-F?y3hFPI+nwZGd>&r{#KHHaOGDTI7
z;cJzp-CvW9YeIkY%Dbo3*vXf@zsI{YsIyytpT)z+y>7~OKOQje`F1NiKx-;PgZBD8
zLjCstEdKp@ZvWUxYdZ%+(axH%qO^<*j`OzPW!~+0%=h8&rn9D|rWqa|)mqLLNFI=!
zQ~7M>jqUmJZSC!aPfiHlseZq=;z1*O)9tBVs&yZ`;}_H&n|^8jzc1<<B3v?7B^-+v
zFRu7}*1YhtueoYzEu(zOvJ)41M2aO3Fl_WXuy!rqi;|*C<`W;jJYJdl`GVOEw)ywn
zclIAjP>??4zv%MGhh_bT^Zf6~{0VVSD{#zNYQ}ZWgsoXdR@T_4p)lg$jJIh%Kh$RM
z>L@Todf8+%SVu<%ontWjZmK?&@yhF`FJ5@)FrVN&aO20{x|sUEUw1s8S8b4gtfV|V
zT>MO$@zeVU4mcFtS9b4fP~cb-u~F&Co#pfEtoHqSwYnww*3M$}3LCk+{eQnb`JWic
zWu3p;_{7WQ^ZPFQ+uJ@eTN>0^{eG|clbzi9dkkL5x+_hvZSXsAk4NVxr|$DJCb`YI
zJ6^7N!cxc(?(TktGogsnf>m>t?3roTLxe=RintQCNNKjNy_4W@`SW>p`EHk*jIBmn
zwpkTEoB2l6IHy^mq2{cL%Hmr-?M|GQ97c2R>Skpe2=BM^+F4(iX!zu3(H8z~i#N_W
zs8j#3CgDT&vvc#6KF)BsJdx4nVm*`i+_Jz!$0d1+B6Q?@d<6wKlyvMR8P~DM$Tley
zJnl7rbfA&>$A`oG3$MR!zCBGhTI^Dk=()=0bK7fwe`9nA;1LsTo%QeZ(@!h<WGB9O
z{rd1>e*2!e*5&7l7#JH&v#&8I?5(@LHoCp~{a$fXO&-;ayn4(hlzuQVr7iB&Nj}#o
zWZ)=}A)Vo^$^7E&+t&Nfo43rmb;WE4%bZ1g1qT0FWmfYC$W3EpVQN;0k+cxpb+(K{
zizDRpwG=B6FP^pwaT_1Cv02={{qTEWddF+;*B6ZreAu-yaw6lBca!JMn$d7OXW4R=
zIWBAgOHaAyty3`6p0UfS;!N5Pe?FlCA7=rUZTa{6zTd0PpZ0_K1kZyPFEpOsw|>7z
z_|Em$UzrZ*l=sb<Bg4bb-|TUq>-oIuca2eN=Y?+7*4ID&?(S|-h0pzd&u6~8{eR2$
z{QY+O#*V_|pwoLciGn>?v%t%UWB&$$KYxCx_22aAU(H^3sDIU>C%J+#Z{JRMT@t9y
z7#%$~Vt<@7*MV!{llFz}F_~hzVC8ns>3aK29+k}u>n`kPPv&DkqW(T;r`>@gKmRm4
zOZ+ZhAT~YSO2q4sck9okO9ezl4&<6R1&aSXwmdFY{;KyRu`cP8ITjDq!`TxhH&!vk
z%F3PyUpYZ}s#-1Y?CWgbS4dY)wflBXkYmp_tJs=6o=R2K6B9iin9bCP{~bJa_q$!(
z?R>I_g#B#{z5g&S;a`8>-}ZpIP^W^>L~YHfQ>HK|v>T}kc^1rn_%KmKRJ8GUw|?^N
zD_2^U&##j@Z~Hyw!yU#DEzxy*zukK9`15&t`QF~%9Ul&He>^H4|6tALb6u~ca@uR}
z^DMVW*Z**6ws-8iGip)nQ47Og9rS<5e&Xgev8{i&C)lg8HO~=g@Ox(5!262L<a=;B
z1FNOwgs|{--X@Vk$pb8w_rCD+h%;%OtenZ$D%9-AxA|u8%9StIIIr=1u!X}R)AWEa
zL*BEs6NOTflDNdW+1Z%4GL&30VOSLYO7V&M^ydZ=BAwqEuU#ujeZbM-qLg!c8}Ih}
zb=G`xHWt~t4<<A?EnM(t_mfH9O~0p2o5sYjYxi#Fa~CgP7QQ3KUw*GrT}&^gWA(aS
zTI>Ew`>*r7d-<~Pchehu(-~7FwZHg%@efh_`8)30gsh+99p{;r?Y-;D<*-vqqMUiL
znZkONrLWx<JKk*w-`6uQbBZ)i!Pcz{-=x@Q#?EE(x0`w6*P`WClPl$&-#v0%;c?G-
zQfA1invSDRC1q7j%MOBSy>`Y|-mgFYGGA{jBl$kXKgU?XUyu2ih}&Z6qem+zc&+69
zCTqgeFz1E+#49WX4F_7vl?s{_ChmN{@ArnXw^0=~axpa@kAm{@#)^+yX8!y5_;|YR
zA%n?x?qu#>V48hx!G;Y2`Fp>H6--DeDiZqr?d{>G)BVG_-Q3(h9Fxv>Sbg<TkFitk
zl5g+t_uE!~djP6FXBd8|u$j=7Iv+H>#=sG&XLdVrD}#)@{P6<^7~YgwFA35-b?Vf!
z9%ggV-lfeM<z^cS9<Dy(+0N=y|KFg-&R$DPg@M1p$2*NtQl#PQtEw%0F8?QmOYkU4
z9!RM<>R0+{b=3r84VFdcxl&|;G<GyG1+2T?zUSM+C92FE3|&<RZXWwnDzs#)={DA$
z&09rPxr3uQHE;gg&%o9!lfQTBjOj}13@aag{&{0>wYlEDA4xekHZZdD%kiw^6WUPR
z*?#Dd)19Kzx}b7iL4+$XI=VZ3eyv#8YEkq1HN^$?tFLygUbl-YdRq>sU;~TegFfqb
z2X3a%@9mW~ciVI9toePO>8D${^>#3rnwnbF{4kKK{SpYOH;PY*wUsgz<mB+w|GGT?
z!zu0c4;~zBc1+J>c<`|zVq1=+-p(gNe_puT&oX5-5nrMA=GboaYYBQ0zT5b=Bwe25
zt2y`Z&1-G0+wVB-+`IQK>)yD&2fi^2cw+WxEq(3gy!^^R>vyeZvz<K?Qx<BPOBnq4
z`b8uybt#LmaIl1ggk$E*JNr5pcH5lgD4Mfzdig1nM$ZRdU!Q#Gursdz9Y^ZA2miE~
z?<{_|;=O!Sz?Ef7Rh0rCeFV2WzTN+)yY%&(7uJpM*ZzpRbX+}~_43z)?4I$)!dLD@
zGJjuT{jE>1;BWqy|Mp26CDP~DmR+d!R}p%6H9Y?4wYAY7SI7V5^0)h$a%E}Q${Rb2
z)t3Zm&Z~ST`Q_`^#FLX$Z|twHKT%ZNnBC63O@IF%p`Sm0f)qXdxqk1rD4Tyj9{)Hj
z|Bqq$WzOb<4Zq*-m*0M`D*MpJO_E`p2g2iPMeYB6?0@*NVngO-HJkr`K3{nKRYPCD
z{cKwE&75QR_EvxVegD7Q{-0;_3+~r`KWq7Zo>Ix93!OUy80=;;hAfX@>Puu4e)FF@
z;7E=9f(iO9ek+|{J7_=U-*G6x;q?7~Vl_Gf9|D4vTQ9zN#F8NM<1dR#Xq`sPoB3`0
z??orS{#sC467Wu6sAGZl#f3}vv#PSGu_nk~_$yfa+<#Jq4XBiz@VZ1Zc6qMBRxyzv
z1~s*wO&7VI9hl4hAU%Usb!!x8zRTdr&ZZ_N(D|L3bEhAF{P5lG_s8y*-}l|=pPBh`
zO*Zp^Pft%P+u2X<*4xD)9y?`6ZNRpJQj9;2+y4`^E_-v}+uPe8@BjaMfAg#NSzD#J
z#dHoF6_4+^|L@!OiXRW#3$MqPFI>8m)!*i$OWUGl;*96{?UsG`DCqcRZe-v2_su8M
zlI}32g_$`9vPXPVtvy?@QeX9S#p*8;je9@cx)m8_U^Q39ZLxIvyvTDEH8=fkZ}jsC
zWBA(oCYsqoW^Y`dZS^wN`9AB92c)b2v6KIC=tTU+Mxzf|hqInBCFinTXf1ucV(*oj
z#fv56BpQ5X@A?0DN<CNFY|EFN383+q1J6G%UY{?Kn!4Hck<!8yYg@N(7oV)GERgEC
zJE&Cf>v!$rciK#Y4~TWMR)2eQQ2yVC_Q*&2G7~*oa?jr03|k8Ts+H&0|Fg82_oH^!
zjXs9phC2<4>-o*1%c^;2=B7P)`ovMy^WM2*SMTx743oaf)OLoUjq`xXpBGnGzFzc=
z@l>f*kEM)6xo>*gBu&k^t7`uIdo2;fu=Um1nS82hDV!B;qCG*JiFI~1V%$#+zrHf5
zVARTLT$p#@_`3I#A|xHQpKLkwsfeR!<#o=!)}wizKYzEMf9|+?s_K`SqM~Ap9M-n2
z?ycQBT}I~N1~&%K8Pc5VS8Pl;$Yk^P%Vi$dDRnJ2_7$#MSFD?s^7nwl?F8wp(3NYQ
zU-cw2RfKUy1oH2=#c(8_Z5Gehr5D*9S$6K65E9nL!~CMeNTT=V-(AbP>&|Bj^fLck
z^u$)>a_d2b_KPnL`TV~bk@{c@Pty~R#v0K~o%2F&ZfX~AzwXUqeEjM~gH2O-j8aL2
z^@8wac7NxbQ7JH+)@bSH8==flJbBM;?{5}nN>6+lyLL@p&7HD6J?6H<E2axq@5x<e
z-mup;$5YdjHM8dROP`mwHg=>7MZ`r*PvYd5(qQ>$!3xRB<~2X7y1ZOlSy&jqe5-0c
ze^jKwFi#<4@ru6C$p>U*^QKG_Td*O(WhcMv-}<-BZ?|wb6s=9q^G)d6$(dcnU@OND
z+F!UPax>fH$&)iWla^>rKkaPO@{Fr#0mGSpL5ZNy@eUSm2z@@sdFS5k*SlA0GEJR2
zN%H(BhMy<zscRNzn_XM|`l8(pKKqBuO?HJ{xz?5f>c~uI>=7>9D%|8~IDz$a-lvL`
zvh92Cc6N0+F>GW_$j#L42}{26onQCF&8zG;?!9Y?^WV!N<B-f|(E4vbL)BiH`8Ahj
zUoh;t6?J3wjom!*?CuQL?j%L)h~<Dz$L*6jIM24a;N8yWLI2*~*r<H@p;6O>=kq5r
zp2=J2(9XGK^IF|3&K+yda?bT@i?o~96?JU0oK`1S(nN{aKD|@5B5cfa6eS%btE%@(
zNH304pVq9hyhzCM-6o%QLGy>T4I5b!X0G8;YSei3yIo8q=QP8vBrb>T7da$(nJz5w
zs&!qOl6UNBqTB)*nVeQrNr&cx4gPjNS$cbWE&hJF3_9fZRPE8EZ|is_Xe?g5cthmc
z55Je6P@J&H>c!W%J%2uR`m|3ITFbmvGo4|sq1S=j+;u0;KIz&uxwhd<P`DRg(-jeS
zzhKR*?2Erned$sZ^5pC4{+wX6(=cD|_uscht@r&8tXEqg6*uu^z$3LlZHb02%sJ9I
zi);R0Xj&v@@GkM)AI?h`A9B6D*~=g+>9EV|fM+G6TLHs^2MNk+1RE+VD<gImrG6+(
zOiW~3>?vRW|M&fm&GLU3Z1yoQ@So6cJ*aTz70-i~e5Sd5=cZIKxU;btnA*u*1vQ-{
ze;#)U<lgcp_uFR^;TOy?_a%O&xq{LnBg?Yi43>-@XE&~&Ww1veLTi`a<%LIj4=NmI
zm-k8k{G`hE&aoG(J+4f<wkUT2@9Sr4ll2V5(ipC<Tf5|r-;ciqvwbwbGf1s<i(*+2
zrrmtnly7-4PnX4Xl_{^kN=V8aS#q8GqUI;-V-x3YaARl_j<~&k_ikys_>7Zl)~w-~
z9#@swrnGqa>vg;N(%0CrzrMD<xnDv1lhs_Fvfmmu^Ey|&PTeHB_$)`{JRVoplk2ZM
z;)yuGvBFlc*UkK#rTU>M8MBNUHcI_Wk2?5dUdf^BuXlPrh>-dB$MVNCrm0@9v>0w*
zc>T2E)k@`q$0x1Q`k}6Fc;|jU(^jiThNVkOGvre&f>o|FD>ol#X`jP&&S0b00q47S
z1)e>3o^wdczxJKok3V)HqD$=@=S^022%X9zE32myFZZ*Q$9=~1_CueFc34?0h}oj?
zRKmhyM$=TL3whg<zrMPfk(tTZe|+}VkTbJPv!C@a%<1e`INBGX<Ko)N;<lK(TU`Bp
z@>I<iGZ^}={%2=Un=F0*|G%c2(jr?MZnONTWthKndqrrVC|{|}qC0vg&bBUD#dYpm
z*^24<><4_AjyKmnVt!)HSZDZkiN<XXea6o}YCKG(c34?yuqLcsCAPlitJjg-EsAHD
zRi>thZ77l4e7&pj{B!s8=K&#%FU+JeHUDRMZ`s0oo#k3pUpNEPW#)uA3{Mh_*GMwW
zJSpsN(>QOQoQzF{fZcrl<m6<<`uBUk$1QVCY0>ma-(9ln2#?22mRR8f8+8(V)XcX;
z-F(Aa>E#gO(dEE)QM1$_YVq`+BAeGFZ2Dg6E6t_sa_vnN@A74CT^9r8*Ib+Up!lN?
zlkq%8mP<w=qWogr>_2}xO_}l}@ZDiG{sRmr`I-u98)S0Yr!rl5SdegYQ)<NCD$^f<
zVU07geFQGw)VgG(Vr}eN;={1}*6oEIN(}97Y7Yu}oE9(C$X=Q#sk1kTfAd|QrUhnm
z`Q~$+d3N12w&Rq|gUHRvl4}{582P1ob(WNeCmOhjH>}FkmT;SR9n@A6`{=`PS&4!D
z<xB=XffEdBPCHmd*x98Mm+p$%nk9Pc)~!YVHk@-k_V=>t`kXkko^_lLGE@^LpXA-T
ziy_I-wbPt8l7DLmuUy58(%|1MnupjNnc^Cj--xzWY)Q52*mQzP&0$AC$5h4;uPKIW
zTQV9|B^`>GW>m2XJV<#qUsd=3<D{Q@&x{&mZZc@IK3L{EJ0L8qO+2nb@$$kHp1FF}
ztO>sptZi2}xcpQ!n0e>I%S9=|mo}&w^dIkzWaHc3(y=9r#a$y<i%He;W-_C&LX5_V
zM;n?}>aKOYt#J5Jk1LbGJe~zQM>!LA*)TA-d@n!7oX&c9A}^>$ExVm7(0x>(`{;@D
z=Z|l{U)TM5{eHV2ch2lDeJ!!YH-WRNw(MJ1@9$$5-@fsC$z5?J?|92~?o8gT_OmW}
zT>LMt;G4QWf+;{QjZHSfR7pDic1c2(Ve$@+h`L+XeA*`&JOuSCj*BpYvY50-GlNa5
z*8!gthTp&TNJ!4?`7N<Cjz2$Mz9u<&%h7`e9nIIwWZL(rOZ&ow3j){orKa8tm-7;t
z>(_VAkH5ywzQyU<i!U=~<fw^=ia1Uacb#+ez}0(vnWd&blwN5DoMN27kQv1sy8g=H
zjBX{+glwL9QEJK_#)SpfBCphCEZ1u1`z!y)YJppA-ZE!TiM?@s`~T)vaeB`T^S*bc
z!sf(8w|AjyLzgBBxGZBnHs{HFiz?1(p0{qtUU<FIe)D28>6+x^2_b6#cNX+nJd`VS
zj$Y*ZOXi`7Sl5D}r-w62k`Fdb+R-QY?CHV{Yk1c6@l821-#=PMMyBMD6yuJxvr=m!
zH>+Jv+|V{@l8uN+N5aO6q<f~DIjy8N#LCJR`ZC1VRZcP5yhlvp6;n-e!-SnvlS{m0
z?aXWacE(Pa-F>KwYloFpz^)R_hBxotr_4II@q54vhKi*RU;o}X|HGQS0Xl6@o@B3&
z+NAQxaO={o6+gSD&*b%)!0oY$G2D8=xtPqm871z2^@>YN9F|>dn11L%{P6_#Rb8tl
zC@;BgZ~9?oFDUz`CipQFZ4kZ2alqq8jol0%wJ+bkEn2jQDQc})lg6<F#k~in`<Zbb
zD9g6CWioJ+?0Cc2Gl}ucRK`b12ktV87=LG76aMPsqv!f=chxs&9r0nT_>jP#Y?x|X
zw^DGCBV)j<mmWgy%O@Ysl5M<h-Fe8#s9IKnWuZ{RE}_^fJVv=JzZi^F7}(j|3@j~M
zPkC`ZwcEne5b;v?Kbyxg_2^~S58u1Pb6Dofn%?R2=E=>e{|D}QhOJrfeed;4mzv7&
zRkDNTBQ_?ng1UeltsgySfogJ4SNq2g3(y%gz0&4wIpr2I6_0z(mE@|=Sw44Id~u1C
zop!=nhMI@1;vY88|H~5_ds(<BH8mC7^nW@vJk4O!mx;a04wj@cc#F9hRLpZcBV@p!
z!PBsLZXn}|;A8(7`RB7;ef_lJ+s(&4N2i?SxRNKp{PVyeANNTXm6c9Yriw0Fe7M!M
zdkRC6KU22%7K58JzOH7O@X^j;^2y#=Qkp+%UY*gC)=gkiNxrXgJu6v{-QxPpIdfdR
zy+MNmN$=+{fPAoYdK}l<Fz#Nr=Hv49GTPzmj%2Uj+qTChYrbd09P^4V7u`4J+%yUa
z4^Mu6ZtjjhpH6?gzW<-;4*&FY^?m>UzF)jz1;?TdVM}6nmz|YlJaOvTrhdC$9M@yZ
zWnaC1{qaU}|HH}tb_av~ZCgWEhdo@idflPd>-W!lDR9}zY#P^X_L=7y`1mH>Z0X{9
zmBYl~kf(4uj%ShX#iR?y9T!gqzA`A;B_KGVXXBfdO#!x?jq26aHOjnAE}xr&Pha`)
z`>(_Y9s}tacP3o)OxS#rw^!{K@9fE~Vg`(pe(Fuj+*&aElEOQG$GT6G=Ra7~t#|0+
zV)u{FX6HY;>~DYcU^Bb3ON>ff{ohiXUoRF{{QLR5@W+S5J-=S9u6V!q`-e;3`VV(L
zpErB!|LFX^t^fZ0o3MZ97A{F`)(7_gfBHXp{`~RN>G8+Dy}iA$=&9GA2kiC-?*IQ+
zz9w$36zI^6WzIg_H#HbuZb;}zWy&?$85pbE>L9S#Ux$~;Abdu5QKh9%*em_2nQ{Er
zdwd$)l$(z`>lvIE>{{Q_5M!Z#IZ?$|MO&hrM_a<Tv+bu&LfhJeM<;LWwz5)KoGdCJ
zDy;h8i28R+Mv0k?jf^=rH?e}c??K1we?Fa_k(UQ@RP%XL6O#vjKA%4x|L@cE702J*
z+{|t?lP5f;(DlR4t=ZQ>6Cxd&a?h34=rEpsTBH-RLxAh(o6fD$`FjLG<Ep=!Pcc}{
z<#9{?#&JONzsQ*~W1dq_SRXw3V9>_Swy3J{=#~af1#<>l_DOxJaZHmB^givKc=*Cg
zCzl3~BkrM7O%}2~^JjJ2qbw1~z&q>B-ot$2TpPof8BgeJx|nsu>#o-`rqds?6h3k}
zSWRp6e)_weYi}H1_fh8k^E;xB&Fc(V+_-$RaLfJqml96L9Ln3Ce0NuAz{-#v?{>Xz
zI=}zRC2tAYrRx?=nL0J`a2qc}L*L~2%Uijff4hk3L^RypUGBbj-}Tq7m6eu7MNaK4
zU#e_D9lOZi^0rkXcJukOwn{~<Ejzc?=a?5`#mA%Kj}NlTw_MF?4O+=_)6B+(r?x9z
z=%&-QREFJiVo#hu>0X#vc<Fh8bgzbnZtIE#4Mp;kHGi2TPH^B?IQ(LYRY}Ck`X^7T
zY;9s=KluBxt<C*X6?usJ%=uC~yAMn?(v7Oz>rRzucrLzv`r}3Sy9bXK?Ui%Bdw0gH
z84U{RpHi}HYL{p#UuS$QmvDx$qkG2QFcu#*^K-V_XBGWka=klnwWv|<r*FE-!pbj-
zzZ*_s3|Y;sAoTI#RnwMPQe98g4{HRhJ}A!h@a@aSC9Ar=&Dg{{{dDWs*Vmnw1|^=K
zXRElk>b%`=9T`6MryEaC*XQRtaPXibLxahgC{Lw{2?+{S+D9eR=QQsB|M&fmH=EBF
z9Ft6Eng9G_#lg?#o-CW4$HXAO!Z_Ej9h9*(<&(m=9QNPuKXuA0ru=TH#q&AEPTOq%
z|M|RP)v80z{I)C%AcpDnn8}SAGncROYTCF_^G43%K=FWd?k!*cAKlPkC>6V6b@$=(
zK6wgj6PBqlFz($ZVBDF?rmLsr)aSy~e^ltt_SD%s{MnD~GoSdLk;Uj)PW246Kc#1<
zo}Q>Z{cx_)!WH}M9vR*e((U^ylWb<Nk7GgzV_vcw%YvISw#+YHy>LjZv}}3wB))p_
zRgS4Ht%vR$T5?{n*TGdSj*)}GsFy8o^Uo>b4RZbL(q=ggP77zK{$tp5T`z9gvSkbt
z7Uinh$nn?hmuGQ2b4x7Y_qVqdU$2H2p0j+O@b}l(6KBsJov7@7;pR=w!#(%s{`yr_
zQd+uj%^IG%{qpYpa!32?|0Mspz5lPYm6cUMkkEcvf!T>m8EnelNXYQ9%kZ&-HsVCy
zUK^&p@7F7Bh6AUjYCm7YAj0)?#i~gMQi{@B8Qw_v?ENF;FL@%PB>C|%3nSJ?N|*SK
z<uY|C{r_>PF>dAY<;VONzY~^V;pA{=c5Hl>W}R%9s;u1f_(b7{h9|a1jQisJrFQuH
z{ZbT~_;k^MY<XXXeLvsMKEtklop~MKf)dNm*Jm}}_g}ENSYs7K%4Y@-hD%(>dW(fW
zXz+hw3|kj_IwI!gfo-|B4Gat#cE8)D{b<U&+xh!@KYlDc^?0h6YS{WXUWR~`Aq*#q
z*2UPxa(=4X8=y6H$|HV;qT=F@|9-y*U0!ljJiex}sfh_RKzisfzdg_X`|@}6_4WCu
zs`H*?Wn!GB7u$7QuA0Ytn$E%W`L%7`db>0>{%6!_oyzoKR`$A?n-}TLX=dkt^zgnd
zSHJNli3?e&1~czOY;5|w)XB<*;qgyJ11aGTZah3q1{w^dUb0qfi@#T%Jj~`;VkP<S
z=lS5<N=h<u7ZobP6dmp>@nxnjYutU%VV^s*-GmU9Dh5gSb;_&>vtGXZ=%nyq;TDtm
zMe?_P{g>F#z&XL^THLCO1<eW!>-K!|(uv;26TK~`(QE0UK3Qw0ZT24yFmJfMGQT5y
zU5uni17l*@qa&PaVl3~P-@bKA>W&!i!hnvmv(1w~KRe67u>5i-Gdtgd>-+zeUU~fK
z^U3e;j~sD1lbyo7Mx<f6kgKcfjO!Ni^0I#{9+j;%t7dbwVzVxI`RIz&k62mR!1vSC
z)&IVDC)bt7WGl@2dGdj(rE+SsIqMGb+vyigF4!S2^YY^i+4b4G9%#Ee-bjl0ox;et
zP(YwzlSEv@E+N@nbMMZWGpohJVeg;BQzyPiO0skwXF8T^;wJm2tDP^Kz2wxDbAr5k
z<NE&o-ktQ`f_Y{b_wT}UpNlUq^R@W>W^>~9+l9Atw>vHjXyIwB`BV7h{(g@&QCqpD
zPMvyVZ*_S910NsXqrKnn9X?<G@AHE?zIJB&|3A+cKAV}Ibb6Yu;CWLUo1Wa;+Z>f9
zK4_E9<FNaGGkt#I!$Yl(7ugy7ZNG{fNisZV^ZCq<<W%c93}*~_dwXwu`YXNhck2n|
z7glp+)Pl=qI7;Upn<Bm8u3PdIpN6B48hxg5&(tyBC%o(+*RmxWSS%08e6gqw2o>3R
z-F?~RgBFX=yRM$PaQX4>&Q8rIPv%&yzU|^_$r>15xookA<Rue}E8H9Y%Ku+*Cw`WC
zt4%y#_uWGoY}`e%33cr|KL-n3XW4MEW7USb_b!G}y%9^}r(UvLwD9`rkI(JpeP2k-
z4C8)0&z8s4Mfh<ZgG<rzXKLHLuI6sP%QpLL+uG>uPHK}MPV(0C{4t5Ck%8atheF<t
zhists?6z%Upw$GYPM!Mj_kF$nj{6rb2$a3O)w*%xMghi(^S0j)q-{R<_+!HVe}4ls
zL~iUZ&p(m!;eFkA>o<3Ii)UY3<LK+l%O`KwbKdSZPruD4jw@N;!XH0s6>iXRUp@8V
zVSa04S+|%OIm@PqC940atFW?O?8l@Q@{iSn@x~vgONK|i6NF}XF|<u*d|DKABuYo_
z%C%#L7mBzZXe$NG+N^UqaY>Jxa`VkMoOaV*ml%e(a7<~G6m2lFwPcx;_DHZHZ*u1}
z9)-=e4W1Q@Y0jKKR?eENWWf1Pc~`-d(@%dK)vpuWRCJ7)-=?9fi_65^Jo)jl-px9Z
zj~?F2UhkTksv1}S_v?dIvY<H_5C4P*x4Omk`7F0>+9c%OC)0Q^;lR1M)`d4yr=NZ0
zUGw1}`^K7|MJDFvi+Asq&c3$h;NpHeuir&wGuwn4blP<oH`_D6kSR>cDdI`p^d!9S
z!?!OE3POtiQzqxD^thRq>|$Y6I4tSVpu=1qVO`+&*HUo%>5^R&<Qx)yZGFn3kg%OM
zX$MDyiG8(h0#k;`rN}S?y~TnG91V*cW1|=OHjDPiNxVv{(Xx}-e6#uI=ap+0cC6Ga
za<XG(w0Jtd>1bZ!5hk?;H|4_@F0jlwXQ(0a(O3KQmMEUDUs@s@HulLIU++?yep>n0
zw{s?ie$$H2S*B0(KH-yM6nP~3e#vED$7*q{Em694zb?;TCZYIyX7swYVu87SZRh+h
zHB31>BR4HXJT&;*fuqg0bK15nQ+s8nHre{$Kl_F^j9(%clC)m#c%(Q@e8G}ULi;WT
z_T0+3d^~05Mf1rrzrOfC@Mq+0>)lwMX8BO^z@aWKfjav=wY5`@XLxUUQKWJ$ewx8f
zqfIH#{qo(k!q^H{?3O;X$L7h>gtZr+zHwS-Ag;yv^=$I04wssc5D%eUisIs;jv)aJ
z3-#LKqxt$&9<V5!4qW+Z;$&rq^6vr5oIAU2=Cv)0n0(37Ce3(>q1a8o9V~N}t8A8a
zK2yi|dg`wglMmD^6qt0%YscAV4~lPIxqs5+?zg=s<|{`<ES`8MXI@=wWsO}XyU<de
zHNmeEHb&3j_nY_6Xv4)9UGEq(OqNag%Y1^-M2+2nsb&ARj|X%)j~@)%<i$`{UcPww
za`nrJOJsZ9j#Vv8*fulx)qiHcZ;VGHI2&{r)iXrYuQKEnUn)G>yiTQxO+evyqm403
z!nP^jFCVPPlWzI8=9kqXm&FqgX2~8raU$iz&IWM>(T{uTGZY`N&QMcRTXx~{<KA1_
z1hYSA%guQApIczw-ClN3*L3QdU&sFbdcA((#f*Zhq2UiN`!AM$e@^v8kmByvCQwkg
zOul4!C(SseB%OiLVHu;%vy{VK-4Ut@50<D$c(6^-W@HbvaNt?CUcc9qi_1kr?_Bdy
zqhtY<X`((oS5q>amoeXYDcsPwvUca3s;v92&8$5aXYFEkv{9MNIK}<N|ECWUm?Kpg
zo}ZuJpS^ys7(1WLftl&^IzdZB=hy$MTy{8VPJ^V$Y{Q#AJ<}WJo-^#}`4JE~b3u5F
zlu?7}QBw&i>89ivRko)+BptTxU-!}}z=|!&;HT-5o5$98J}^-JP>|J?oglyMu=TrC
zGlQLS1xx*Vj!fRTT$_1?wx>I%#Yr9obq31_k1$S$xqj`Sg#mZ(-p$C$I%Il1hI#qr
znJ+g;s7tpr-8@#qb|Ir=@iI3qyZKcs=XWeoWY!Ss2w1wJYZfcdd4_9OJRW|W5Zt=l
zs&1+Lqt0DE?T*q9XDUVZ2yO6Ca9X-((odZQI(t_)O7yOq5&S#Ps*2%q7?a;3_JHM&
zy$;B%QCZFMz~|Z7+3m8{WeJDdcxUpp7H&$s+7Z(3(6LgJr?k}dEW;#wHBTK8?aRwj
zKLxJ8<SyFqQ1ZYW8AdH_;n`YqR`+N!^cKCVnWmh|a5s=eVZt(_4Ke%`m(<-JonpB3
zfN{n?p$$4qw#f4vt(~ULSiC_fjOzesy=sQWrz@{Nd@y*o|NlP|_bHJ#<}sG=SQ|W?
z?QxPBl#!b5#5~cSI_0;@8%7C-Rf#st97p0VhpxJKAeVFQmz3Yxv-$ky{E&EDdEk}t
z_Eam8TOCsvWj5Y4c)3*XW0v=pGyF{=VGO~O51e4weBIJ>4bOuk7X*&YIXB~*|HTc}
zCofg{7Jho(F@2R5r<<Ev;`aVywLLzokFL1e$Juq?gs;!%pcmthuh-+j1+L42!w(Pq
zd_KRQ-~Nw*abqe+uUpr@e~CT)#;;SS>!j_LG(BqiAaKT=W6pb+6*h*6baaF;^L%Bf
zix1j(w0oTk`{Z7$-G?d}-JYFRKCf_}Swu_><X(>R3|vQ(M5at@+rrSYSliQ?ZNhPO
zmC&B=N7y>1GM3EtnGh1%sP9wf+r*d6zN&kb;uGWj>ly<*su<NSv1^EQ2S$V)o7!j@
z!LH5v;OX@EK2U`xc;oi%?#<_{xSN}sZ*0vDZ&UWs7xLs2;VL||w7ta9{eQfTT*F5l
zP0@*ak{o6n-yyyrY-O(&gK{Nfk)*=`!;g|hGAHlbY?$b=H|e46f`><pJ^i>dUv%;c
zXfwZ9mdtb`&ByzHe8ZBx3_Fbs*iR=cWzf;nJGQU(w}Gi?Yp=BVquKfU4$d;oKJfTs
z!G{Nq5<EQXrk@Nt(Zgij$|S3H;bSVp<PQuy3YQJ;u}iFG@o5vh#XjRq$itY!`fu6J
zYn>>O*dp|SNk(?=IjhrISr0Y_%(h*AmP?H{_#;EY_Wq=b3Zbi4uLS@8So1D9anrJG
zY?X^tOgYa)9xT`(5XR-u5aV3%{@&gPpMOT|D$%@>Woq~9h4Pf?)6=cC^c;BR6KJKA
zuxuGegwDJtMhy&>9EY}uCv@_~_UZZjT<QJwVWdK@+o@Y;@^(F#TJdnZSc(--6lVqF
zxjmVa+dBUjl&D%o$cX*mwBLMisU~xV$*#aq)z$!yzsAn(3`-6-n+Wc>>R|DVYmHz7
zY;0X=BFFz9$L%*%ea)Ivb}RG5>C=aA+>lUHQ!|pyyQR3l<c6k*kD2fmue5N+m#;o8
z*bpG{UFpqc59e#nnt@I_LW@s(#%A$>GIs%!fR_A^cRS0ImtSp5>sn%H)Zo=AWZ5M1
z>^h5IFq^@=m9_mxCtYITaPVhU5}b6B;Z&*BI+imBts;~eKr2+9Jbilhm$s(n!Gq20
z8?&#kdr<uP+S=14JGMM5+nxC4MZ<Y>$x?f>=?%SM$){8$reBl@WsvIi{Pv&KBlw!~
zI?o4^OdA$CHFb7sMyyrtIesimt()^itGAIX+uN4(x2c9z42>pJ8!wxP<{KT&yV<e)
zySZ4&7X@{vO_B~ESD4L^pWQWiZS?k}x3{(yzFi%(Qld|-cF*T?);~V>*YmvhD2ZlV
z8`ie}&r(g_z@z+*0tUCwXzu**TV4I(+n1f143jrCa4KA7c>CYu-w%t6(_G|PCT5x_
zE>&o3Xg}puv?^fbnRFYwZH87>ErOC8HoRNq)9z&bkjWs7O<;x`i{<u*G0&JLXEOMI
zv3Q{{?|jZGNrxtd3ol>zbhG+2EZM_QYGw4<U%-JYj}tnqn{(4hCwiOC<-{d(-`Bpc
zj@XnWdTnk0ysJLX))~uwss45F`R9dG0)Br#dMJ6Lg1b^<#KHx4)HAtfFk~7v_f2Kw
z`6qBj;R5@Pq}EvvU)(r;(AnQ{gIL6#ACExJidxI_eqT19-Lz|05{_iG=9h>Z+OwzQ
zct)3LV7@}e!VOJZT%;r!K6y*-?z#Bl(9h@L!FlsPR2UeVuz0$<Ub-&vf#-n#kKj)V
zzEc{+7o0Wgnl$Oe`ecjNr%xYnvPf)<nrPoHBq4K?H{0vC6?;5vEx-X~<&#qnOtRIx
zeIX-7LWXCqRtj^;l={b!oC-@h6B<Ms?!_f^-TW6g*JzvggDX!|+J66TK7aMfhTuEP
znS=jFpP0RPwPjm6gDWfR32nVTOU^Sp7<?v+C#>1V+kceFGgY;s>52M*vt`Dsx>p^1
zzV!WaAB`uAS9#645Fpoo{y5+E*~0ZQYnn`%KFq6rchLUd#E8y!tJm*4#A|-%fRBTY
zvO(yHZH<hRbxXP1BA68zcqI?SSWZw*-Sb6sHOraDpB2}x<kVzV4-T58-P0ANux0bJ
z?2a%c-*?AfG5d5&nn-diu5AboX4$o?ZBbp?U6U{WBi~HhGOeCj<?*QrT^G)VRaI48
zxNxCCf8UR$joE+h|Nkq`#?CHj{XeG7^!}dG($XD|y0kxlCRodM+rHYDoSeJ^wEQdU
zs@9aLOZC6b&%BYr>Kx5xu#CZ{kb}j;Thc;K|G<Y%2P5W+EG`ET%LnpjPL_!DfEL3X
zH)fokZSx~$jopC=bAc@fKd3-<&nRTYXPfykuqQk&H<X4B11nFpnt#3>)RnujEm!)C
zVcTj8rNgu24$RKm#Tm6$?DqD2cUM=|eZTL%e>BNkuQ6`Ddu63%j+ykCG~;jY?siX)
zuak6IC{X|Bv3%j<Uh_1oFIx^C^GsNLw&Q4Mcd%9a?Gz{1DU1sJ=}dgbHB6+WSQfNb
zGG=^@GPJSlX}WXbUfIKC8&dcccE?>WIT+m6nBl*#e#+S=PdEYs134z2>{azXaVcI$
z-(l^fn*TjMJqq^i2Nx=|88>`fbIZA#Jz<u519JhB!DgGUSAuVBOlCiJ?3j_PSJ>fM
zJPHhJ;`hs``^`B3TEzYEVd9;d&u2l?d|RS)!`4JJf|iH*`uc*l9weAZ`D=b;-*B1x
zLWZf+a-Uqy<q={AYLlg(K5ad5)^}seq&A)e$2`U<tzI+UKGR5SnRV#el{vdq6Bgaz
zzqmr}a-xCT63>M4DLe`DH2AYt&ibjNa9Hv{1&hLTMjKN}35f&KbfZBVv(;+*ve)fo
zQ=80L{r%li!%e~b*HRdmIa-}SySJma=e6E{-+nf&`EFi&h*qoD(k2g;Qzade&Wk4|
z{;zBEO%hg-wQWe-ENyCfY05fAh6yhl-u+!UU!ASd=-!`CKLxj+F14C*uS)yJj#XYv
z>&u1wo=1FgyB>KeLNGwl()e<sL0g!1^TiijcGEIVEIwY}?`ErJz~S`u-$K^5y$p|q
z8Y1s7uee;uWFYyb%=+5eX!faIt*_VZ*8B0tTYqoM#lS4>Et@tO<=ohy_`|~9UjFCL
zpD$j&PByu>lkYXl1D_u?b|G3<=Y0C>&AK+MEq$Klw3h}=J-?4#eErJTlfkcQuf*2d
zi>Ec|i1GU}1#rvMt9|`^#36W5<59o4PdW7&yIpFgOcy_t^l?rQQ-F%h!3ev8XPa_o
z^0gW&r7<Lb(O$ZgKVY4;CIctKm*1CW`sA&N5Zr5jJ9(qSv?R6*N!wF&m@_t3JoqmB
z;In1?{)&Q~F%kRgY(um}zrDHHyhk$317!?UutDa_fh<M~BcmqJK9!n<*VKRh{JCP?
zvTxI8t={l<-Q^tP#VZzYwC-&6oDUjvT(D)zC2?K_)`U}k>kph1GWaY!ZPud~OabdI
zAH03Jd1WUjN6`t!4u{J6kB@?%r!8NxMf{QAf<>DQFE0cI`Qh~WzUi7NQMzrve?OF#
zZVr%%e6##0*Rl<BOjPCGv2(qUUt%nE_r{)`jYYqooZxVi<?~pzYSO-A4=yOEEmsR%
z=yA{8Akxd5TS4H%h1;)PQ<ti|y?)-zMvmVs=LSQolcDz?#sksDT1ql6o2N1rWMy&P
z-j;jV_`D5slR{c<{O&ScyI(IB^SDflG?9{g^DVGq?_>>~Gc}qvv0?^ko2A8L7I?n2
zVmPts`U>V55==!ieqUOrx$Yplu6#h=`KhNTDo;I>ywM>rn!8~xvz^c46<ZwNFc`Fp
zJ8+(7c;=yULR+ipc#d13b4ue9?TZh$u8&W)Fp{(6cw}a%#E?9-!B&i$>-6b^{tK5L
z&oN%SYK7KXxdz4xn@`5sMmsGTCD=huJ#c{G-LBW`A|LTH+^hSY+tc6gZZXMaWk}N3
zS66-7D!dMPG5)v`><_vR;OO7)_xnRvhn=lD?6K5j3iIX(cVZY%oj$qpP%F2$kt|=&
zwl5I}E`%|Obu}`X{#?A=M)&LIzy+EY5B%9^`O2<nE??ecO$~;VaT|lZ8N9UiKDhbQ
zA$6H@BH!9Dw#_$%H!(#daCCSvEIZ5PwoKWc`|0Wo+qW-P@G~<XzG%zv_{W{&O2Nzu
zj7;-yZq0uFL3)N7uCc<vxA()=#hm1HU`trakdv2pOfr2=BWOtV^1>rWx8>gcu)h8;
zx6(w8+2;Ajn)&Tc+}O$_$r{FSz{H1v*<@Nn<4ey3Hr52+K;J7u1`gjC&wXLK@-n63
z=~T00NlD5-pFUPtQ@s26#yxuk>g*f;{Y#uOb>cRMhrtgXE?LUL<HPMR%W(Ex4ZU;S
zQA-Psf85#6Dl6I%@<6TeaXR*4zK_Qxd){4Xoyt`3@6S)rw3m^rTMTIB6lfG{-M(L0
zK0ZF6;Y`yUGwFF%uQc7(Ex&v+^7GQ<O*1zn)@AkX%$v;Fc3N-o9XlJJbvq+teS>GV
zE|lLp^NPsz1FyCwl@y6oE;_Nd*J!O-ih#@V$?ZPf^SC&!1S|B3r&{s2J^Wm`V&%j`
z86`(`8BRZaI^%=yfp=RM@7OS7=Yy1}19fx0T|Q>aD099y{><wQ4h(XZNoQ|-eR-(Q
zOkjrBs~bWA-z(i7ZM&V<d^YXywYAZTlTQ|$RGqF;dbjrXw}<)lzom1`q!}J8Y?o{D
zT6*aFzVEhks^9JOoclSXWhxVBZSRr2-|uyUE>_nLUw5X&V#<%db#HENX1D)&(*MH=
z<$eYQ_35CF_c0cQ$e^Tt1|L&qiPa)08!HxsJX5xxzii%dlNpZUPsA4NSRf&`o0a#~
ziTDXcbNQy#{%-2OY4%_;-=Cu_pVYIAW!WCH#NEES`eY*O%rI{6Dbg`^{r$5ZNzKSn
zYhzu&XYg*}-z|kR9cKHixVuGj>+2gn7OTIlnR0F-m(^UJ_51J5+xYtOQSKcQk3HV)
ze!l!g|E^fQ>5s+t|6nySj**kAc)%DE60%_DPDyF=JQqK|N7{^{A|eiJ!<^TKB_C{J
zJ^1|d=jR2^hRhp+804%<G$Q<RbLQA8?kITZ^yiuR{*w+V3qeP;eE3<T_*yW&?&nj`
zgxJHPoeI-WXYOAXrhPbj{l>*19@hmrV%&9=PJYtwwViLId*NJ3^WT$p4zp(lF|?&O
zo;uBKXzDtR>*}i$+8t+1-9#N?Ki=6N&95(d%I{mfn{ohK+`7nfF$qO!n;w4Dx$WW2
zd1Ka3o(C~IGJkVMNmy@>(L28P`#tN|Ki}TozP#k#RPFFhR+dwAHv};}d-CML8RL~_
z6S=u3Z<k#-Ir+GU|Gt^iOd74{3ak4Wd}2%WUUtIt(V+`B0=(4LC^t9Hkdkj-GHF-m
ztZks>8WFrK9e3F!^ca5D$eBoK_PBl5RAh*KCp_Z>W7zs#mX{YA^!cf~2VX8}u3jT#
zAaL8OLo6jKVTJUE-wbxO_N*U$-Y&Odd8GblgN2Tyc*EYkaXvmiit6e|L%S?2j6f@C
zK)Y!^pR?A#oOncK1K+{`i@*B~Kit3Qc1xCz-Dcj)rTeRP{WdUty7*4LTF%bbCO3Un
z1cf-xIK<z6JELXEE-4$vuhZ54GEMj?=kOqf&EQl~!KGPJJ(hE4e5jaET(rve0{f1v
zP|L?3Q)f-=JRe}daw4Vp{`Y{@Qy<R%Kj+=|Dc7zf+<AL!$L-#j$R|FLzJ<Ixd~K`=
zeIf#<8yEV0Ds~j!*tX3r*UZP)XTb)WpWiFjuNG&T$FTI$r6uPlY8gf9J^2(f<E-43
ztC~h)?CkEFHUu#+J*jGBWo12>6YuZO586UDr}SFn8pFnU_VZ&_WhNvjWcXgbeVdyh
zW5I?BhKASccIQp|sM>%2xccw!kETWEbyoQ{F}S&X+3~PV-bv@%a-lje2~K6Tj?Nh$
z-JCDo<2(7I;!5$G+soZDUuxv-e0p@rdShX`{sZs7F8*<|e_KLE*R2|>&_2QA1`a$2
zey*EbB=1{i_io2Ww;u7ywQ+OjdfEJXG2NnK!Y#r2bqg-YH{N2r^J)Ic{q>tzXX}c`
z*F}nbvb+A|=|lVcJ%W!_CocbayR&SI@Y@-8>`!Lo*sp%{SpNInE@9;_Gd1Py*B!m=
zZ{Kr0Zg$5G+wuZ|rAda{{(orqj9)DO_r%;&zB{MP&|-2F&D;OCE+n*fNy)tYS+_Rk
zoUNL*=+T1?{xGfs%a*B~nQt!-8l;<LnqBbXf+A?2W!--Hpp_!;_y4z>rW-x&rNPFM
zmq8yYY(Q(rf2{xiOP}F@_4_@{3j;bX1--Jq?BToK=EH>P{$|^bIq9iSn7p_xYOW)r
zMT*PH^&(lWZz@)v$joM5zs2O${>mI3{;OA=R$TqkX=<+Myf>=l-O4A){jKR|m`_h&
z%~JhpT5<Gf02j-LxqrTghjb)t<ysJ?eotg>?vt=y#<04W_uq5e^`1Yx8r~Y9b(KS9
z_u=^81vSEUGNp2@yQbXyZ-3ZHwB)GGjwN4W(u*dwZ#1;yX-nd0-R%2^(II1VV|>u0
zOWF1oMjewT3a#)q`u#6Zi}k_Bu7zRC!<J4ci9YzeI5nlur1-h>?v9BY3!8jxKAliL
zvdFc&sek|Hx$gzE!`G>>v9WcmUcYbFk8|bwCLes^6uGNJbK>;r?lzy#7$14uZ|~RP
zqLg%ZS7~7X%sF#Z+}z!p>)mJF>hQ|dEj-L$FLmA2Jm-h>$4{r#UvSuG*8P|+FSP&H
z^YuYi$F0rpdDQ%R&>Z+(Q@?)Bk8igRPFZK%y??EG$20L4w&@c0%WA!+{NG~p%I^Q3
zcUF%+9Oh@2-~Y)=yYO0MeX5Dxwhz1eU5@16J9Dx`BGXy#fBd4YR|RYST>E-mIR4MK
z?Nfe#x2WcL>A&O*`?rhdIUXH2pJ{#f<6|?YrN5G|)Y|>My1t`4f2Zow*LS`jt3AU1
z|I^_q=N#Gp|D6B3)B4>HgQuTuzTEhHWG??(r6?;aVY_eZ*S}YuSN%0!^Z0>@kx^Dw
zoxkO3&2+CzNlL4~tH}_b_|LTD(Sp^hxx2-5nH-|l)_l3>zT?}i?1e!q3(lHee{f==
zvSeSuEM|7T1q&B4n%^xE&fERgY)#Bgq5S=S%dRB1I4K@UD*T{tZZ5v(fDvQi0XF>u
zB|6OJc6P1%?DT8ZE-+p);8>)2ZNd4w?S=BC`YU`Eb4s#VObufeobtoq&fyr&dATZ9
zoH1(Jhi^QQn4^3}mt~7Xv44(@?QT7(FvgQx*b^AGeMu=UP+`_)T@bX=B|Kc5;gZm?
z*I(JxvyLA>E-d8jGkN~}{`LEQaXo(gSVCI*u)BP%h>^%4mYg4#79M3bXcKKY`l!)K
zu`R@_*fV4q^POWielKk>@#m_XCo{Lt@0G!pD9~g=^4z?tRR!yeLwyofJiiio$?(rI
z-D@fa{l}fBF4D4{e88km?2%x@mbFZa&g@~h^3reaY_q<dppnO=)8o3D+4++`KRbJ4
zSE)9rr?=F5I+KEN-qx+f_ifCiW{NeiI3CC`UtYrg?)%RNFJE=NVwC7#m=m<*B$wOr
zD+e={{ww4aXEa{U_1sFi=)lF}3r-rI<~aZESSoAqBsFabDSPg;&DLqh>hyG&#T72!
zKPn@$@_-lPjSCkV#N#R$b8~Yqy#9J)YqofWjog|r?YNqcu77^-|6je#`HaTQeXrjX
ze|J0}?x5;<?@;oJ&BBZR)I16Fab)7*b`akz>A-MdT86MtgM)*{nYXGBXU(=hu!N)F
z*7JRLeH#k?`|b2|Ppj`d(JXYpQ(Iyg>w+y(5?h%k$3^*xYcorn?~T_{TdsET@vFpE
zhBYfE9(pU+e%kf!tAhs*hDB&HFh1zgUUvX=sN(kfb<*C`bQm3`wN+PFH<xk!{{H@a
zN{6KL>Zu2lJ|1|#{NKj}p~+`iVmUW^A7J$1a*#E+;wtsP$Roj&T}x%^)EQFp$2&@^
zYy-`{lpCEjKmNa~M&IE_X4E}>ZVvHptxumS{Hf#N=LwJt4h|6p?Q8s@<PhW;EoLx{
zLFUz)mK6&a9xZxuz2RL+$s&X80$qR3RKI@;?(SPWx8E#NEPRdYK*fzssou++PjGOx
zN>o-lefe^s`1(AJml6z&5+V(iM;kQei!|~GX)~V?=1^F<Zk{QJ(e-+tH_7oz(;wbs
z+h*u}<8#I4wuVEV-kcH(OqJzUv&?zLrNEG|MJjUQU+w~}l(&}8)FO2m{@YjQ%iXzF
zJHOgKVh7U^Ck7P{0Tqr0l^vZ|lClg{BR|cvSa;Xr^p2Bf=cTEAPuux@?zi08KEeBa
zmz~|R{p{@9%jWeJzqR-{`<{;9;~Radr-O8|<25=(${QZ|F&*J6IQ;Ej;SpAa^OiUG
z3K-^|=lQQtFl|1|qdCuOra!N?pM1Le+>&G=smiKj8#_ywqIB}oSQI8qbraYd#D7}o
ztL3B12fjBm@N_O?JpQ-zWoE{N15cw`ukTLn)4BTk;l>I7Yg1HNc~aK!73Avnw6-#&
zvKRz28Qf*t;!|Yr^45||I84g1_`>GEkh(uR%w9j=X0^s3O!Bf-+x0A0Uw{6mW<9P9
zjcZJrE-Y>6Og+NoFxM~WgSl|sQt`y-hqGhzmoIT?m?dSnCXD~vn?S}L;p`rQj5z@*
ziXa<>E2?g>uiVnIDce3+%pgaoA*UiEIxh0?l{vc0vmbcy&o=(eDC@`YOmpX+7d}>M
zA3a_xXUZN<-n!`NV|n%3`>$i$Pj8)7$$x-%lK^8*fXRW~k6N>Dx<;*6x%%?K-89zA
zH#BsA=q1cE>i8<X@_NHlZL7H~VXMo78N8&WA4<rm+}-CF$NqhjbmLYA7geQaVrsc8
z&(<%gozY^|psp5B{i7i2`9__{f<;eVqK=<XsoE<tUGMDEH-8p=3gU@g_F;d$<6HaF
z2kX4LHb;w}<vd`cI$d1$^(0ZNrFv_VE7pd2ls-8=W5$OC%iMY<3AG(l_LOei$$duV
zx14K}(v_316E;R~*q`|QVr$S`KI7--^Z%{8?D?={-GS%P?yjzhZYK{-6>ORFWU&zU
z)HXIwHTC4P3v~1MdG6XfLBGXqS>x42*XmsBV(!T)YEtu7uqV9!e13VUT=(53{V#Qj
zYm-xi=K681HZ2!C&~H=3B47E$<J`IP6ZhYVZ?#}`S+~s1WpSX7<?;o=FM{mcDr#l_
z{jBtmlJeM|X!4hvAt?6R9)^{d4oup?@xX1B!F5elwaBT=hZ4NkO`ljQC6%;zcZp^~
z!@h|c$|ua0H7<Fsm9Vwy1#1H1HHKFuLOy<CWmo1cHh9RAFmKXokq=Gfj5TudS0`Oj
zw%E5)bBc$G#>A5z+Y@6Lyh<95pStt$z2j@v6_*cMTS`7=Ki)P=Y1xc9Zw^OkDhMu}
z&UVKAQEStdje_@HX1X{%DRb#P<#x+$(H6m#j4q7_oTAz{M%Y|<eRBWhgANR*%c`T8
zF6@2NmVUIk&FfS9@tojjZ8r^(#<Sbzyk1&Rpu(!o@L6Q8U)Ry24AZ7JN7}w$k}SmA
z^+j)=+-gywt}pryB@C~>^0+fh&vnRX-C6wLo{2!0^o|wF(%R)?6uA$)uGL?x!!Tv)
zWa$QREneP9GeQzKx-<pN<k_eBsj#tXs+@4yGUcm#s`*`B&TW5Z{d!|m;JToNEB4rY
zE!K$)P+#x7af0nr!5TaMs9aaS%LhQ^Jm&$MrE7dTUS$PdYi+uEu;#D)gjSA(i4q#C
zS@xW{m2;tr@zc*07qU7v9vrh{)nO245)XWJ=Brjwv!D9iiCR-GEos~=#K>ZFiPOi0
zVdi&+l;B_G&24RS=j*bw-#(em_~VrJ`X^PKGh35%uH-#g#CKs=itp-w{0ugeCr|lW
z?;ysa;NW7rC(O-%Vfdx!gB~STNjf)dxgr_bPOW{QYk1|x;UXz1m58V)M}-ZdTbIw~
zoHJF*AxSZFrXxF(<Bhkcr`(S`e}rX8W={k24Q&Q<t38$$pE$3TFjnu4+w=Wi^^3P}
zT@56ToH)Vpa+}dip1XJNTGaii5DPy6TI06a*qEc;Szyij%kMYz#&EQH9#3&oYPkCQ
zTVP)D)~e0Q43g`ZudMzuqr^u^hST}L{n#Hzq7RB}5?Anl>3Sq=*6Y+KEt`xKSFJi_
zX!+7LdNvcoMUF?y1R6RkJkwY*l{b`_KfS9f#=mOSslYhDyyS-)BQEtb=tW+Vb3V!9
z(r&KKVEKvr8pnZ?Cp~R`zu9b2{EX*Jn(@9rPxU9~ReyOAxaa@B-;pu0#e4q!di~>(
z_<jz#c!oHYIal`W6le%*7v<k-Gv%70O_=tqe?R&?@5e`QD2Q||Shr4T?dJ<hR}JMD
z*Gvmp>=Do+d7UTo?UE%66Wv)h1ibF72z7M%eQCDR<nuXK81pzBR>t+O+??*YJ>2_B
zhl_H=2OS69P~+_enaT<OVo&WB{#yTpSAjv0(ZuF!$f@TH9UKofE=$goZRRYo(p(qo
zy}q-pS^4$`HwLL*x0qceoVmHVFJ8U`uX@>)o0<90MZoUwOaI3Yn)x42beCt;7xK)C
zpX=9Ue&57+%ci?0Jy<5FvF2<PC=;r&(+9cxBI9OxgK9p3%srh;IfEEAuD&!V|M=+H
z`>3@nt5+xL=&p5Gsgqn&dsAgehm%m+h0A?Uk6dTGbe8$q$BGM@B^z`iXNWdrPIJC+
z^*>{4Ec1!Tg9T4OyS`FWQ!PqfTzK|AX`@B^>XU+=+y~xVpX+0#c6k+J4@>ih^XG!h
z8V&9-?r98R=lMJ3<K-8jRS|E*E}dAJa+vFx924WkPz%F{ni`A}oo#{>7=OQ-f6S$9
zesl!0Amg21=Z^h$cz5jB{qus%&1w6EWFO3CR8nl1|0g#wsp%FIn@2oDn{uL$<?;wk
zhR4>R<jHu=tZ~iSwGTljcrCa4syWA^kg5KYdVLdUuW3Yd^y#mcB$RK86l{}y@z&0I
z(Z!4^xrWP^HH10?qCD-mdd~UlB&S^Dp0KLVTk1LslfeAkg;yEl_PChj%36MzDYIUs
z{D^y(3NLTOwwnS`irbY>c`19$WD=Oh_;2QvvgOqo(WO>`F>!9KW?yeUHC`tv!rdJh
z8aVZn;fzJ=)-h>oD_Y2$x#d+@kRlYub-+QP!MUC9p?3UFu5)uNn?HRjI&<#aBmIAm
z^e^1I$2WVeL3`Y1rNA}S!u>C<UJpO;II{Wr?3m9Ut0H8t9s0m<r$IHY;nA%qmnKJ@
z{NKCP7VU0TWpH0!*IdLO5OPG0e|wIwyrz(dxbu>*<1P)4Pp%X7$>LQn;m?&@E&AwI
z)Q9e%`K4K<OWr#i5OGqJm-1zu&i3qtc7!GaXkzB^wYAZpT?q#E_WkDfYlNSlo7;Rf
z>*%jvR{OqfUH`PIvq#|R=W>^(6&iYK$J$c8HGFh@m&~pE=;L#tiXlyxX@;u4!`>kO
zx2zfh3!GN>{(RH<A}{f-&!0Vv9MdJ%y-u;*UCHQ`@ruDb=s=J1)ukeW{ch$#2cGcf
zc2?A1n%F7%#ODwwc}cGkX%H3`e(~nbk>EnvWUr+{@jp+67ff4}tvA2()6WkPlXhQ7
z|GX%9+e~9+hRi(&bi~X*iy26#9ORy$$IA02k2N?$@W6^Qd^dvo8AO?Sd#%-fya{6x
z*zCV;4@2-Dy));33--D#yf~r!t-8?9<;`aW9U3+_Jv?C_p~>+5?QQn?=iPtBd3t(I
z3!fspsK)MX!H<efk?a}UW?%mHpeR~rLLkS1ty>MAJ^ORhlaV=cC38-Q*`a5f6D#M|
zgk|iJEKzi0__<2d<qc2t?+r2&S8!;BR{GSc=duK>JU%C#FI%zg_59!-hA17m7bQU-
zG@5oxb~9{>U`X4oHoI9lHbRpDv<-goo;@<__y7CV_gyb;Psee&Y902~N%K}XOxVJ3
z=2`IaRLxp$w*I3|l8kd^d~ndyZw;BHI&nU$zC&OqN2qA%lt71>2L*)x>bgXCuF&F1
zTwr(o^a;zV+BYoof4s=InPkNI<Z00}-i5(E3~E7}XLoWuIC6<aD)i;e69%4&{vRG{
z_(Ui(?El!CzhKK2k)=zQPVi8Xkd!=FeBO5Z&s)dNm+$`_>k}m6^V~G2pCL_&)km1o
z=ZK%uVvny4vn&0DcA3ocS>Ikgo8d}^)`op@ZD-x&OwX8yX*aIg#9q9&XU^j5r;}Qk
z=87vYNQAIGyL>>?tWhOs^Xro?EEAq;K8Wdg_T+&F`?VhocHi$58_e|K%#98XKKvo8
z$a%{A8Ww|S(}vdzOV8{`yX3{l{<ls?UpKI-F?B6-1@lZsiHgpTmoM~wne^&w!R+lV
zFWSTxT=nX?ajN{;Gxm)^%wOL8c3L-mQgH{zg6hxTe|-7B?sv*!L6=3$e>OX)aC{J6
ze|1a5ofoebZA<esXO-z{F?c*HaVx`>*E=~B-0KcXF@n~p+`D%#Mqhck%57Gj6n$2k
zjV6psBRB&)HJ&E#&=u>rlErcQ#M$1>*BJLSo|!O}Lm^gu!<mGJ{4B1C0UR}oAGh9F
z!Tjds$^Y#0PMiOeO;u-zO)dwy=u4GkTzzfM=W@?l+b|hEmcMl(6D1zJ4y~H;mgoQ6
zX{S2RRopibl=K(qKH8i<KUb;NK3J|H)ipJsLsV0~IrG&kEdegq4I2a+qUQc8oz$!x
zy+Mt2k2E(ocg54G;UCuK*K*tcILKe{^3u{6{m#HeHFk$yzc#EZC^0edcu=zLz<d5n
z`E%GLSN~r;lV!qJjs;5?Bfc|h^SSvuKYtpwEW{}yjP3rFE6=i9uW;^pVcjp3zApSA
z-=k~>R#jDj>sJEo{-mn1@+`T+;S|1Yq9DJ+wCDp24D-)BJ2$s<GZj7IT_Xyb%2w)e
zQ?~nk^ZcWB`#*~NKKAB=1}Q3jy<E;+CDpNHpWRB6g3OfySFb7^Yjsk4<@`Ht7i=xS
z{})ybjWR9_KV2PK#XcBR7ccc@WOfm`AbXi3$YSn+*NZ$q<TS<TH;W#*&cM`J%9MVT
z$LgfpgsD>no;_c=`<wAaMw^W$jc%&d(hg=F;@@Rta@wXceK^)D{o_^m{x1ExkKH>e
zKdarzGk^B{`NvnQ*FXCE{r>UzzgOcy1)k#7*TG+yQX&}A4lt<+@*n8r^#5kVU_Qa{
zKF6d9;t6-s<2?i&_Fd{ek@WD4sULf<+n$+PcN)%dUkI4GmLoy=f!`mSu+{8bu98|>
zCzkKN!!Oq$Ezqlw_lwukA_6ond^>+XZ?9W({g3wg1NZh;AAJ0ALD=e#EB$M^>VGY-
z?=rtvp?uvtg(ovP*+)b}a8sgv!nWCoD~y(u^6cVESY9l8`m|%l*2r&NlO-AWH#2SU
zi);US!79h@)0cf`5;`(jG?#EBY|-jiF}c<_rud-Ss)Fhz9*Zs?w0E{^-|iRJ9-z{~
zdY)->_hd=N?-hq;s|#)1FTboIXTkN;J2({F?;Y@Bd{MOX!mV3e3k%ZwPtCKfeo!Ko
zXE@Pkz5g!Z8wm;j7A0?tHcDdhea^VzV#tCO8mH^01vv)=_J;_3U|q3(&GK(dJ)4^}
zRrC)mFybm)VtoB{0`JGU2aNX4Gh#aN{Nu%dn+Iy7BJzB+q~_`JAE@bMI99(75<Q?5
zQ5L1IMA+EbljHi`7XLWNU)Qj=`unqt)H9R4xNam&IGB_6Zjo@W8z<uoKi&iruJu>F
zBpJ6v*<N_5vU0w1=%xuwY%eY!_!wp&9oJA+U02Q6cIY&RN5iyV{m-g2*C_7e3rI6K
zVCyGadD=@VVpfdFoDPOd+zz{*>05nT&NiW&q38+!nvIP&&#Bx0^!#&r{~zvMyLW?j
zeaTpt@jQO~xZ?ZW@`s;)7Cb#QHAdes`Oc0)X8nJ^y+2fQGK$Nyda*21ZumT}(q)n0
zl~Y;4c5U@}d>1oB9z}ghezN2r|Bmv@$@}(oUE{IJlj?9d(Cnw)c=Ju8*VO%S4b#{E
zvu^p_sLXFS|Mk)hY<uInc9(CrI{*0c|K0BvpJ@{931MGT*%&IG$nD&G^wBYQyQC#|
zjwNq&Nb}fRlcKw&E%JKKE#Hir4(q2U<(=!_y4AqTYsWHmzOuuoI2HtG9047=nP30=
zHU|sSkL&e+!(;Z>$@1I(G5GcC*M+NBr@mG-Y71H4o}b1xG2ziRy(7Wu#exo-@AAwI
zVz<-(YA^o1jg{x<fq>Olx##M!GX<n6@Dv<AQ#SpwD}yR8Z^ZZC8z0>eVr$uP{{56o
zKkh_plrtStde^qY@lSc!nu`isHVJ*cd3^Fz4u$<48{E7MxIDxedCr_y7UEjCXr10u
zRbL%n2fazoQPY~UohNxLRh{7F&9$tud+~<Er3@?#6Fpi$4&PDt*Gh&Dw0`5m=lTC-
z)~;Q<GcL;Q=Kgy7f9vgkb9bn^D3-2_>3h`0RWVtjJUrTa#_@CK*)z8J@NT}#lPvl*
z*iJTY^Gq|Ygssmsm?D%|y;3xL4|=t^iEd?h!rj`!dtsY~!sVBLa~_EEH0GzjU8<&j
zq<)=^-TVxO#T`tSW_G6csJvp}<ahY=e$DNiwk;b4ZR%dl-+wc$EpY0+uj;c4gdHtD
zv4+J>o$IIG<E9)}`}OLK>#=&`yLRmYO(Z_aNWH0e(=S1;Kk|2D;cW|^RbQ+c?mm7z
zL2{-3BVl37Rg5g}N|}t`u&!A0ovCL%vknWR#8iF7T{CuZ7APheoG>tde*9Hd#%I%&
zasH9)Gp1%L9N4=|<CkB;>|Dv$uM;!2KDi%x{YORA%XkH2K9-v;tC^pi5C=8xe&4>Y
zB*5`Nc>WKUGp~zw%J|#;REewm`SgyCj`xyVoM)y47~DSdlKVi5Qp3GFE)0!pdRnqW
z%#uzSwic-PZ0xxaWw1DK-gk51d0D)Q*0r`b|F%TLuuNT5ldjAW$`Y{jcvCr}_Ce7!
z@#zUH7m_|M*cZpt*sy1f^2GPHvNJ0f&Z<@IHF+<8%i<k>geF6Kdpjs2iHN^95x1@S
zqS4mgUc6z|n~7QK2Ek5>%9;;87M{>lYLLFj(yMk_u0i_5EQae6f6Fo#tO{7TWChFR
zb(x=1k90CLEB?<{b4+D%{r6{QV|w?Gb~7tR4Lw0;)v&}v=W<puJ!GBH!LVd|gQv<T
z|Mr{n{xN5m8A?5^{6F{U4*P_q3?W)mcT|1Va$0x+bUNI7TMdynvK;d`gWj^Fy;?MR
zqKJX7%7Lt}3-;}6GMaTj<I}PwJO#l^18;g%GEbN8HB@p~KRq!~v0>`ex%XRZ5+nIm
zsPaFrl3dgL<6K@h!=)t+jXFykg+&@VOWvj{G0n)=OlWrO`dA2BJT4!`b--P&l7*X_
z`^Uxpx-CDWOr(xZ)eZ-5BYoJ;{X1<^6^p@VaoOvexaW!bN6E#k_EW#MC(g_G#+*`y
ze1&v7CXNf`Ovl|DPn~KBSnXPQn=@yoRV#<QMbV4yopD^R4WyFyZ@%QRCLttp2B*$d
z=Eh0|m$_Mf9t@XU{=MvQQJxVo>%?x31xFvbnap}UwV)v2uovTvyLWp*D+hlZGvC+v
z>{*)4w;Ra;tFKy=ybv&v;*G0#*czihF)&Dy{dfph#T_%g+@)eiojyg*FWGT6&0|Xx
zN15l#{0YYV2Y6F_8?JM?%;?>ss>JZOxR_&Y&fS{LhA&$+^Z5RWD47RbUvTzoP{i>*
zkqvSE2OcRkF@DOcYu4fpGdL9F5aWGY)c^b3*wURFo_$<m%9?V_lvy#pLn_nv)bSH$
zQoRxrJw%F&|HbIHHa81}aXB#j*lhpXIA&J~r@#GQ6D=*R4`+<eKe+$z?fnbaud}b5
z^0zMFrNY&h8{U0Qy86_sLVm6v)9zZy)2BOsv#U8B(@Dr!#BfApf=u1IRIUX(ngkko
zF0IH}((^#1^QcDn$|O04o@0OBvXrffYcJ4r&#av$tk2MznkumJ>XeKB*OW4;8wk(X
z(4aV<`Hh@>`;vY0J{|1m+kAG8INOEW4?kC4c>Vdi_36U@2Tpk^NPqeAWx?|0>eo-7
zu==w|DI{ZS!R)gE@)i>=*d0B}lwl&eA;RXxi-5EoUCEaWeh0V?C4F45-Mn=3jUI)3
zwMz$#p4lA#qGkK<@vZuRJY{2v2Zpm3=H#<axF2S4u*=d#oYld5UHBn89=0Tz7?WL3
z`}K?^9!SZzZz}%2^W@FXOiT1SIa-xw%=;GT#&9>yc*)B$hTET4GgmbCzJIeZ*>c~q
z!h(PUS&T0}|1>Z(Z1hkO`n)Sbr_J!}IiqdL#!?UE<ozQUn4-n!`fwd6yloMceaZNK
z+3d3ccZ7|XJeMp#n4r+FmclCexmUqA)K_A2;B~2YZ&;>1e00>(?fOxXz*L5Xf`#j*
zAM{$a>QrEi&Ve^;_)AM&zE>-S83=m|cepKn5a@H&Q#w-kfs|@(b=9r*OF@iNP8nUw
z6{`HOSXr2V!OjC2Qxa=zKJxIfyXz&Sa#=|AKJt$LCA1_+bJwn28_M6`n=v1>(QId&
z(qk1P89TX0izeUn2viF?P?EM`VE{{Tu$@G&rC38`28-beo&wgG0^P~?Wl{>~9{4H4
z*rRc{W5=iEb=tR&)NlJ#&0m+2ks{@?IPgsMvzf6o=0q{5-C~^M$ILNd=4*ewj`ts)
zflj;;X-Gde=b(SxCt>h(?TzDhZTht@y+H?K{`~x0ajMtH>GeOSgWPkX*KNlnkp?#B
zXY;L$QyHC0l{ZA~)zB9YaueR<B(^4@tMzC`fJs8h#6Qn=MYCMU`l=vwa{snNqOKy3
zJRSwU`Q7`2O<wZs_j$)3FAThSqDFSX9?M+D8J(I6Khv1@GKw=kIl&&G$)F#%rz81z
z-^1ehzh!34nswm$=Zkmm_TIY}SM!iN{(!gs-YKtDjr?jvGz5)g8Drw&k2RGm>hiC9
z@X3gYn|s2mliWMcrkVG+iTQM$m?Y{GTq=A_?Bsc2eFkl9@4&dYmY13GkF!s!>@(%Q
z=G74P_w&v;uI!tFj5%3eC%7kkv~rlq$f3h@@UC^_ODTtjYB2*}-%Q=)J7#^$UVZ7C
z$o<JO>wMvVNJBCpGLn;F#oDz;Z``<cw&?x6y%yEqa@I|oW*X$lC@gs3Ol--SGUHWR
zs}%G+_qLr*HgjGQw%9{O>290o*LsI*YZ7Lyo}H=OAh%ld;)iP|cKFn9ySZTff6<Pb
z0}GQ|-`<|dXT2t&$L+_m<$`hX>UY((;~JWT7C3qTa&Qr6<oWfNLq~7fRTiW7Gu;hj
zT$&dtK23hYHP?@8e!eW<@wU0aB0p|ACLEo3xwNnVblywA!hnRTSrXGr-`p^a*-^k~
zY;4TX5WPKb;kIpN(@&q~GHPzTCafd3II!<!rvA0-C)3ZWHQ$`3$Su+JLVklFV@e}~
z&P1lAQ+uKhnuG?rGn`(%N<l}rwLB~9^VS+4&B)yJfITczrinhS(p;lz#~PzFb&=1)
z1>2eeUnOo!J;>Fzh;M=)!>(h;71ynF46Lj?wOl@0rg`Bh2D|>L+cmwqx_+!!KRu_j
z`aaKwEBsSJpOq!b$lOkNYQB2yTHfpHVw*3&ba8iQ=aaMP=<DN?u_$2p|D*qZMZ8I)
zNT-Xy%B!AB8;?Fx(hx~CWPWy8QTc1V7<aDhg&#X+%L+OuXlEwu;!tq#Y3^Lld}cdG
z!h#H$4I4iR9hUl1^|DV>f73FxQ&tYnQyYJBC^$s2XKdWDQa8cKfVtv~S=+N$&$jeU
z^yc_~uKIe?bB>SyInN1CZnoX<>D8Y%o6jG5{@GD)dh_we4?&BPKqE>EckYzT-}_Z;
z-@mWxpI3ECCfC-=#;q5>Xt7$lVV`n=xltth3`5}zDaI4CI1~!b|7(h5yb<D?&nj#$
zJfo9Mei`TKyBz1HKdX{l<F<Nj!|lCn^YgWzdVk+*zN%-6;FBK3e5N_ptPegF37FkB
z%4IRQ`)mKkqkqI23}4n>*9bT{GqGp`cNmw0Tz~teOP74-uU@rEYtM&6+!b%PUI#71
zHF{k?H8rmKt*On1?abSL&Xj$hJL8a=vzoH&<86h<SQAXVW;krtX7Z4o>n%Rlsr~8$
zEwR1bOKu-AZ!$>yc-Tbnsns>{om0d`ofPH2eib#$OxWcnkUUjzU8?vTM)l3z%AE{;
zJ{19>p?niNY_`tt<aqGnk;bf5pVl*`G)FL6Fon!2+O5FXXAz;y(0ou~O_+9Ac=*PB
z`}nrs_WkwvV@25v=jYn<|Gr5#Oq%Dkby?l<>P=IW8b0;7b{VBII$ve9vGy+6mSrNE
zIafV7#gT#Q2h)qtUrW{|oO$*~%3%Mhu0<z~yV}0E@H*8nGr>xGhRd23Bc_w(i8(#{
zvhSOkP20wvuy1)o^09-K?hKaSV;>}luMuoGeE4uiPR@~|-QpilX|H$Cn?Cv9i4>zL
z)2BaPEdN)dX5XJp$2{6X)+88-GV-)F&nWX<F3Q-`cKCyzUyvKa@#A+dyk45%8!-LY
zf1Th9rcFn<56qG>tgwl@$1@|I_gvyqnE>zkC%*<o@CUNbs9+KBSkq^ct74@f!7we?
zP`|%-=Y=aSx(t`MHgvizHn@GJQjcN#)p9HM9U=zouM^H{SoFFz%m01ho{^c^cr(W>
zI$9dE7X96>Tnm|FZ{Fzq`}h989C*dv)%A6zr&pilTX~&fnLOj1h*=J<nXFo_E0=%R
zbNRBslqn1Ltm-O}4!ioF@rX>qeG`Ew)|N9@*I&GQU}+)KgyYJ28jm0AWthB?Uu$Ob
zRqF`XgBP98i}s3K+Z@eu!P>IZLxW{s!FTTx?^13zF}E4967d`!(w*#!KCOLkFqeTx
zPyevJ{rqX1UwX3HoEinPR$4txej?TE*tXNsKJ0JZlwZp%8Bc&W!Dwr1f1J9$CiQc9
zt5ak8yoG&oEr%2Le7lv+s?Ct<rd(re%&~TzQ^c$p5{k>*Dg?P)6-1WFJvi&a+@XGu
zP2k#<|BMb3IRsXAb}F3WJLY#e<ZjF5=H;IEr)O;CSid&$X4-9$3(^<wK0dy+XRUTH
zkKcc>qlpU^TGr=3xaqWh`lCBLU!J}1y(DPLsiz;J)-EY6Ir}PYj_kQ6`B!c(F_(A$
zymVs*cfXz2yR**?XDhB+=Qh#eEBn+M|Nl%5uC9h6T}Eek?={6OVe7i_|G}}s`h&AX
zK9t%0|9SrL-SYcO@9GI~G@MU=YOkoAQ_-Y4nJrA~w1SXmV$r49*LEJyeQdC5#(M@i
z`SQ!lCU5c+vub>)WMR|D5Hwd$jcJa5ufo1Xf-UK+JLBBqF5H;0N7N@wsewU}VeZD~
z3%eQ8Rxw-5mv%5SkVq+r%q!+qkXh3*^_8cBz=9n+W|Zyrum5%V$4meES*@Z^`67db
z?<Ak>oal3fvG4Y=%TkQ&Drro%R<Ba#Gn{c!_UPWl`gmJmi}I6YcXyjMJ?R!bv+Gjx
z)RQvj%gzaZsZz??Uwh3s_NRMssqwMg#~ns@MMG{1eU6QY<4ejr=YNysk(Bgl5B7r1
zR{ND37zFRe#!Ec9v>)UeCWAmJDX9w=Ce$Z4O>(?<g(aMe$>6T#6v>YaOAH(P+&VcD
zij8lxD17c!*t#i7guC1D<qVa(Y0E`>Z1R;FUWY2KIh#?mw`b3SO`AkgQ=QJ7%QO9P
zp_J+R$=3%Se>8YHN9nGb@)1{tvuXURR=WyxuhdO=_nq$nFAtj}%RR$&%rly&KH18!
zNB+cAhBH%Gd8RVVnf+N=rq5~h)Fq|!dM3AWC^)zjwu!fS-dEq;lxV&1h0!0Q1u0vn
z*Cq2YSgSW(C}sLwVPg_%Zg`(F<|b3c8HXtyA?mjnb-ayPZFX5i2`~k$pYABNtw=M0
zFYFMf!!+gmymPx4cwC(}+|Ye-rDRzRPs2Utf|4to&5p<9xM%QgQep7T5>Ay3-@}lT
zF(IMUlx24A%#T}_9-i|%cgk7@S+#Y{7J(gp4|KI9W?uC8z4v^VXwM2Zfhi1f+6_lo
z5_ZWoJoJzd+r2a)iy_-9eW!>4JLrC=(-X~251P)p<9aV)!ZKBcvu4I3NvtVPSC&85
z)7MklvWbb)wW}_tr}bq#!vv{@sj3OO#>P`mW(00eNSPSJa4h;D2k1sCkBIqfa`S$w
zo_gbO{^a4EabEW}C^Kc49LnCRB&D`q@NAayiM{MfP7IUc#htXZKb$?cER;E;G(u5(
z`qI+BiQLC-m5O}4Cb;%S=9lvaCuUnPo+x_aru^sgXAU+d&iBa%N8E%brDoJ|sFhY}
zaz8)8k;2BjvS0GRB{qSE5C2zRV4BD2=6`w7vVD!Gzf|emej9N=t!&;&PkkT5*ZZ4Z
z*zjN7`ebvGWm0C=q~x3&Z-!|nQZ&}BXejU6b4*`b&_Q7tUqQ|p*P9HF%w`A1g|<HG
zx}yGD#Os$hLzY*X!L}ub?!-L0p3m2pbCC0ZMO?*0RueNbr=>v;AItx@nB(`Va`yi(
z{{LIvy?ZBXudS^u8R<VUf@fmX+$oABv9YX&9&$W;9=!WSiWkGF*(>!QB`52ZxiK(0
zTx7FgleA@xWpR%PYwOyzYX--LizohB9hln1x+db}Y!-{MOLugRpYV9IwJlF1rF$2v
z^Jixt{kL)IAEq%Z+0q~>?R}eR*#s7a^QKKVr|#O4yVJsAMuTv}?TVL6r+;|Vt^eq`
z{eR1K@%#HcRGOa8ub)>m|K`oekdTlE@Bh7fpHwHbaiiyy6lupFHF71pu3SFg%<XJ&
zb%{QMcJzwZac=G}Uw0O@Es`y`lln#E?5i}LD)EQ0iu)}?X89EK<#ZmYdBGAFzBcLR
ztp6`}=Qz1A#2Rj%_tYe=L2WDN<#m}X*ChJ%?s_x+{_Cit!=j=7J!KJdMajYf7KJ&7
zKX8;-*T`8~++a{=*#7a;Y5m8q<NsTMnqO^gY&HLX-#`BH@^V9ad;gvDqt+f1_O}uI
ztSpdnj>Y_TufpNahciOAFWd5-ZQaE{FGdMI_r#4AH>4RuwlRA%_sm<gW(7~_C#zE?
z^OXD;q<DhDxDRj~`k=iyVs_@~uR))>ZbcbZ*d&ydY2Wp~&Y`3^c|ll|ccl9)!6&*6
z#VpCmdRMM>DGE(=FE<ut%vp8rKbrtULpDod=I6c_dhG1d4_F?Uy}P%!dvEpkynpMi
zzYdIw>Y6C{ihIr3w8JZdmlyo~Rk~)~y0n_um8MNg6dA<ZB>Nfs{Hg+jlp3ORy<Xe&
zEX+u@Vd4<Tw9(R*sPyKJDHL=tTizhMuULSMaq16nmbrLE<@k#iVYTT>n-4^1N6qwS
zK0TY^zl@IZ=8U{$^LXFM$)E4xEMatIIGtskWEalIx2+(a>%hvDnmqjc`Tts+6xXa>
zd+=$Iqe_>kO3+FXv)R30BAz~dT3{jbWA^@^(x8Q*D^{;QZ2f-E<cnXIy<(l=wfR6#
zHrqoFiKxm~pVO2ND%gl|r}8E!l?hq8UUZ9yXPLP*X5r?hz!^RTJo%hQj=5>ZtP9<7
zH@jz@cIYwL{Y@wMzR1*CT=za{J!`ghatl)|ufhaX#)ufkkShmM_qj@M^fzbPAry0P
zO|@CBa8;N<9P^&ZD~w8u1s(XpisHErJfB}Lw|4E?+4kMt-2z;#0vs$H$8YMjI4Pd0
z+6P+t$IQ&Uqu?RavSrIYfDXz4wc#|+zb~;$+!|$GpO&5`z}N1veY&~%@(k9=HR>NO
z{1J${qWfTJ;<@MBA_7#z7K587*UA|3160_wUNNX|HV?Pbp5ZmQQ-ZZ(y~Ua(E)BbO
zaa}88@~=9lXvO{J<<p=8Cxz~FDCK80-A-~e5mLN+JS6$h2b)S3%VZ5}!Hr*oxeoY5
z9O$`yY~jSrfUppTWR|;+8$5WMSMnt%=NZ^;?Qd3&eCN&h;~=}df>dwbzYG&84i=`6
z@bJS=Z|&OH=A^jeZeB<r$IQ1Me%91{nmqr=p+ih}@;;f|bzA=N*!h!>-8Wcx=Y3Z&
zm)iKKAmQrNAHMciMGDlc8e%z38hUznYW_VE(b)9U%3<;?7s-Qy*(MD0`QLx}@+{je
z`Pb%oGY`dDwWe+s2+H(aH+@q1k>w5E+S-93aeVi;owu78R;t}5w&?=rnpZ6usVzYa
zMPdep7VV8*!dY1^4?Z`}l$8H#CnFR2WS>Ywii~ZQ$a4Sr_x}9-^z^ibuC6O+QL2If
z$Aj<t|J%MP`~A%9^y!V7hhAS_@4PU;LCxFmPJrtj7FE>=FG>uzCX~GRYP2I}b-~U_
zt374nB+hlP^6X_uspOJ4;U$}p?W=uE?6^SZB=<_K@+*v+u5+bD?&SII@rvm|U79&4
zYk2zz2iQp0+b`s(WK&euunr7PS-6JLr<{p{p+~n*)Q`ENIHj1aptx9dI@_}Z**Oe%
zj$PmXuXN9!Pp5xe+rF<={?7yUA7|3-n%CF9&7NJ_IC=8qiccri3x9rkdbYO5O?lsk
zR{aN{skMK9&i|LW|L2+c$Gz`s`#;(I2l0g)Weoiny508J>92aWS7F{HAx0_br4o{!
zdZ893^Ch_@toR+SEpKRCQ^IupR92vl&aopxJ71RU5#<TIf6|UoqD${^yku+n9*4XK
zk;`^Q@~ytw{PpWvBazmVEYAfhTl{rHokNtGZl<Z-RTJL9;%lJ!e8Kg}v#Zk=F;^7S
z39L1JX(_OQ?f8XfJP+<3v1NB(_mJg*8R+mD<MeZ&2sk&_`p3EQea-v--rj$=CVpwq
z!}b4vt-rWQch}cT-ujMu(;q)N+8q%Yc~ClkPosYQ&(o6e(VLhA7<`s_@$g$ux|Lp_
z_m|sXE~}4$#K9*^rtgI;1`trVbReWO=Hq<Z=;e(!{-y`WF{r2>FWx(4kBgpuYfPM!
z@ZGg0GdGxc<a*5Ob(^s8s8&cPvq0Mkd7C-T&MQooe*a)$VBOGnt8Yu+L8)o)7_^e+
zRTXcZ^P1&Zg6xyxUGIWH`*bf~-u${+Ybw|MpXbVx;;KKLRR8#7vcJ*3b*H9@MQmTX
zT=-zhDjzMTjPExe@>pC9ntSg-(Jqk<M<2Dh1TnQXJ#D?$6?VXycg^n(KaVzps{*AB
z^7l6HF7;Y^vSsGy=i9fLhbC3bsJ+<2c|AW+is_rY#l+W3pXf?EE!-N)$Pln)+o4a-
zW>5LO<=U2@D9+TThlcX6!m<MQn=o9Fy<IAO{DA^!AycrOyM@rP3x5P|nZDJOZ#HeY
z-pR3`h@U};_0Ox-XY7573RIZI8P5o7`Knp8Pu_iEwoliROMK<e-z{3Xi}UEAE6ZoB
zv6>rEXrZuNprJDGKfA!(1DD(qR?fe8dCRJm`46}zXS(w)xV@Kcx$)<DlV2L_EfSm<
zx#07{T2OmQC|)}()99e%L?*U(rcDMij54yN2M^{i`lDyj*0vzSd++btIp)qWN^YU9
zNxtQ4j#;vFtZEE;WaYl3VJC+I`|bxU3G)JOUSj(G!(vgPnQ4fMw5HSyS%-GDy<fVM
z3j~T53o>!Np0no#!@UKoq&M76`XaJSN_Z*56jRfK_U7#g4H7>?V{{tg^iyL+E=1aJ
z&Tr*U?$)~QeKPvd{>?_sjIZPL!=_F1_@22o^XLPc&Bd$T-D5etZhK@W)fyXjuryCF
z3%YI;Y-nKJ@a+~;$3Mn~zh(<w-TJe2XJp?>P5rQN$-HY1A9yhNF+Ag3G)s!Z%j?0$
zDB*j@Q&zRyeB)*@X9nZd12MnE6OKPn$Q4o0mvS&$@k&ka8BbDBFt<ZurlyKjtdGiy
zt)UZ3YSl0Qm~uMemAIqE6Fu#fPBrVInI@<UIHZ{bxiQ{0eJe3b-f4>C;++=*#ZPUi
z_Ec`@JLniP%jdzz;Qw#9y%=ugF|V?nz29r8>W}vN3XX*W>1-zs%I(lDm7AEO+z}Mn
z*46c>g?-}vxqD~Vu^2R(1l(KF!02#v4}(dV<ip5s2i|R-oVPe9zy0yMFkZpiuNcA)
zaYu-{C+?nI#nQo?k$d;&POYeDP3uN!Eop&XH^Y~6Qc`>;dWbxJtheG8-$XYC;mQw-
zlN0h57`*z=@MzY;JHnqYneX2zpJez`CY7%*=P>618>KqE93_EXg-*`a99M=;k%D;~
z2Ug`Ny>fhbdAgo!lhTXOs#jJAwwdW{j9}3Fb+73PX9x%XlPb;1-nOc5Z((Zz;`E&r
z1X|8+d#djh&VJ(Y#}1PZGRBz?PI~Hhb^Qo1zyCX~dad=gLLNS+i?ilcJ2<*Byxl11
zz{h8H2;_uPZHcOd2CwHGJ@t!g)~ZXNKQ8KKShudt!1nD~dB%u^tSn0#w0B0HIq8)C
zbYVvJ;Y$a?zNp%T&d6T#Z@Xd)i<NcRdx57OJdF+Q&(bQ-q_57%U7E|1xjHx5hoP^>
zVmr@*)!&%9&C7Ep=dl#nZt2^2bmO574Ij@7o@4yPG&AE+;D!PwgMN=C$_DdXlpD&^
z-!F2#%fuKz;nk-N?>-;2H+O%@nr60pVaPORwbP3O6C+nJzqwGdpnlq(!$sRgJ{)Ob
zKd4YV@np&j-q_=}L@ty~>1J5geKMqT;lj1Q&UsDd<df1rux*yvow>=!(o#~6v`(8=
z&7Z@=dEjAdqQ(&}jU!!C`VUII+0H3kY4?27v4eRQj5FLdtgVt3Ido3QU@1t@W0pPO
z>^#BD%qb$uYuDKqE41sa8q5Pqnak3w8+X6jRgnIS@8$2QYQi;}H%ELI{Oq#ylF*8f
z)HQ}JWgX8R$~{{6m~kDOLF}W&yQk{vemH+l>BaZS?=HvPJ{O_>;ll=Iwad1NVOzx`
z_6UBiOGsoq=)kba<k$hxm|x*1m)2X};8$n(%uyLE+*D`J#Ldn5KG{fhn${lca`U&`
z8;l#-COk}hzU*Y~y@0E}C0`9arcaAv;5vOuAv2?+lSTE{O(S0x#R{$K2Ia9lQ&-ts
zKYg<L5o^N4h#s!B(~6WlqI0E_;~K1$8n)fwSdd&G@M)Raht`$udw!+=zPR$GPx{O^
z2d{}IGaf#8FbotZA6lJ~OhSYL4;*vT{PR!Y&9~H3Z;hTZu2>@2(A><oW$V+03}>9w
zKU8JNUOtz3DR;`-w}!n6yGwhXH7(tmt-;5%ZQ`#O{iO;w-WG?xz1h69?vqfXTdH!?
zLxp8?f+ge6pXd<Q)%~8upzV8Lm-vVCdHd#f@;$hHdHcnsx&jxs6v(c)H~)2LLBR!3
zigmtubLJEV5sr$C%!!ZR#TK34;bGF$c(ZZK`~$)}1)nTsSd+sVHmyUx?ZM|CFRqk4
z`o^>KLdce_8!vIC8Gfkt5NBMvf`RKtq=UD&>ayi~BO-4a@h<y)?{j6%j4R7}%$t7H
zyq+=td;ZzC&$t;=(|u$gTspuY^7dsaf8O~!Zrit6uT9?26e|8;F3YN&nHDl{+Jze`
z+cqs$R^yt&k(<kPXRo(joK6`xOATWQS8P;vw3N(}J%TQaUAQdXvpmo<w^du<&3rui
z;FhhLn)cUo47V1EEv#H{vclrJw<gD_Q!N*=R3&8Zu6iF*T6V}!kddXsZIRD)#=gE?
z0pa0|pFZXOD=o}SsIIr4BD=D?e)oC4-RI*ZOdGb%cA2upW6JBP&>&Kt>L%c%F~ObT
zclz&(3tuwyANQ_|J@_>B$FgM_dk?G$<Ns0PuzKo}nt5{q_vX954PJILczb&g!?ALv
z?OQbsEM7RMOuGG&>GDzL4}G65l+5U^O6j_G?S|h27p4E~CF}*&R-2b{9X@>f(thb9
zrA*fE?zOHm{`%(N+nKjB)@J%<vsq?G?BH9m)32iMPlIrSrJ4+1a&E5fLqoq+=gvt8
zPT+X^_KM(ve>1;uZ<y=sJi)}oAtKCe*VzXPnAfi5TC&i%*!}CiIqnSF(a{g*&ptfs
zI5WeFm4XYmgmiRr@-Ke9NU6y{#>hNv9phX6W#R0{Ho9i7R=UQuY$<EDp7^x4PcA2Y
z%lf`3f0h2?*AkM2hf;32GTf_{_~hrSxMv&N%!3m?S#quVm;aG1;4G&D#C^{|H~Gxl
zrgr1miSGZ~l~<~Bz1<t!DPAqCned6@!Q7eFncN4K?k>-K-SBDCzx?J^IxY;R)dt%v
z+O9r$weG$6)alNPE+2Jix^-JrLgGZM)D5v+U5^q(rfG{BNPRwX$C^JQJ2)XDWA#4c
ziEJD4a?L^GNdN1C6qhlkFo%i@L@<QCarqk`EnU%c<*zgMvVZ&vEDE4$EMW`A8Oh*f
z&F3CStjgNj`S!qL$BXyog-G4Vm~!}e^zlcJ-pxJmck|yH!PDpEPksC@R)af|VbwQ=
zdzuNl8+V>ssh~O8A$sLflP{rVB}ZHuZr@&c`L~bp<KL=JHrsIA*{Y%SNKbv{qODUs
z-sijDyy<z9Q%7_10>_IEnHuwS4j<m_!qB?3VH0!2j<%&Hum3YBF+~V46<lTgv5fP6
z0AHU?!|tT#5{(WGlO|1C^6LF0U*`N$ruRJ}Ygxh*w#~j6IlYc$!vfX?3s?fS2+76s
zTw43~*xJmZ%bBTjeyA%oJjrxiHj{6z^8v1q>4mZfW-i&fRVX=Guf-{Pa$E@K6~=dK
z&&Nnvh;$`X-01A%dwR}%H9rIQ^^GP545?CI>t8P{<vGhQ+QtyG$I*vDaFX=H;(`sF
zehkkPSDH7y5dl>rPP&24ar5GSotx;uRgrO`aoe`oJhh)rqMu6}Kq>faRqvO-75Wal
z*yNYZ)RR1TMq@#y<&4dyB1%P-np)c4iDvn(bA&TlPNv8{xG{rU$kXu3t5~b3tLzP}
z*_q`G{O9<cbVC;hg?R2aydAmc+|~buPekW1oN*4R{&t{Dd*{WJl+uR3oBw9I|8J_Z
zuQ4{BV%)HNc`Zk)(uJ3wHZWH->y$9P&%e?C`r7Ly?~ix?|5lcib>y2z;I@cnak)Z<
z;OULa9@|FR*DrK7Y0A0EnCHfzDRu1Iwf9HQt~~Rnmybv1t=wN`j)j{mWY0Z(_{FM$
zTlFtD!{_OZQtuo)l<Oa`B*-m#^{Od3gX7`Wtu5abU$g8pE>?fbU7%##z|J-;!6>xp
z{Q2Wz52{1ntLMl`q|_g-`*QwUvh9|AuR(QLm<-<<9l`laqjZ}hVp={HKFbn5IU}}G
znv0$P+`^=iuaj>7FIaM{?d*9r(J0*tCPtgdlb8H{lYOK8-^{ue<%e6&+Z$|XIp=rv
zUH+<X3cDV)?Aaxf)T{Qi_>1q?#QeYarhHEq{T$vf%Xw!UE4%xl0wx1~&8epq*RAwC
zB``~esp4!EZ~K>*v0H>*GQ4}gJ^8%cq}iVP0`|@?_!+;=u#9VIM5k0H?@Jc}M^DZt
zZpkqs0W&B2J$U)_{(_t~{>IqWYuA`O9&YTZ(06zcC-Q-BXJ|mEtLPIY%Qo@0%Xapu
zEED2eOc#o^HE+$F`}o-v-#4rE8UA~$7v*4MU`=m5GSR+($-qCbwEXb3=@o1JgD1;0
zItUaO|2uo#X`;ZdWxp<5o)PyeFEgQG8{?C6bD0DhnuMHK&ea`wk@@1%fiBt7hAVdc
zK8b=g47Vd#E@g0cbq8-}e0XE-U8}~>>Td`96d4+;GasD%a`}J@%Y;2?*Pl*axNfJ-
z)5q?M1Mke*7b?M2@Xlz#JI0DTx>J?wAN-5@JZ06pcS~L|v^v@OEIT#B<Ko?$yH|*W
zE^>>Sd@U+xd!FM}*W4#n&--L!V?#6Nwu@%So#|tkvt$Kx&uf-<FHY1cdvL6tv3AB$
z2YY$1T*f;GB0Zv|1MlzL`$S)mv0}kPhIKwMp0Dq$Uac6RBe!MyWbOk$I|Zhkx?;<I
zJSSO0SF3fKkt4T`*<n!nR-D6dCV17ZU6Z;Pn50V^qMaVD`l=;&!FIy8s2ubBMOE@U
zIXKujtvhY2KkZ<yVD{BFD4usQSSG`wAzN5v?t#L)3+B%C`tm*fI#-(77de%E8pqy!
z2&nIPU6aDJHLB%NlAW6RcD21KN(|Lf)tAH?oSpqLOp-iQo;<$kw*HpFBVWdgSEMH7
z`P|c3@N56+n7{Jw_YQ(~6s_7Vz3ujPO>3sdFJA;4bzxZV7vpRF_w~#f4kkj4KI_%*
zre&O9T)K%zEA-V%rE3AzEF12#HP!vf4F;upp0oUkm9^!M^S=K3yW#Gx){K@NAInNK
z49%V$dX?3&(e$YC!+PFO<D(PKxLho3>Si!<b#E8?`#1W2WU4#+oit-7ZS5t$znFY`
z@a@anEow~xW(^DxrB;U3*V*bea%>3Z4l?3e_D_Eg+l@TNt#cTjoY1#moUz<PTKeGQ
z&kv>K{VV4G@O$9Hap34|^T4Zjc~>#+|NGawb>ctP1|wC4%fhDiJPQT17fj6d;9a=1
z%9h2|wV<y@;I{UufY4C6WXVG&VgG)A=;Kz{roCbLYOCz$d+)z^waO{}e%R%}i4i?r
zzp5<Q*gd}oc1^tymUVek^THek#)RFq(nX5}SJZRNu$z9#GS5$}gJH{8#w6Z=Y0pj1
z$$Xcc!*C|NV$YJl44qLMRb3Vz`1H%D?OA)l0>!;w?mp_3Ua`pIKNIUEhE1}*`Ua<S
zq;@Rd*nUZ1SJnSIoqIbr{;W=4u9cnnKq1UPdEUXL|3W$LRAp=xjkJ9K*Q2~#H1BTL
zTPuGJ-Ziferh32P*Zljp>=c{8@3qlKn&*F0On4UK_58)`SBLktF$pvnKkvMiz}IKf
zEZk7(6FO<`f!^LA7o`JNrih!X<sXPhZCRpYoBZskw7JIX{|&ut6PSb>il<B1y7sSQ
z57&888e`3xkh5xn=d#1;iXR#OUNf4q;___8vyQ&y+qKk~I0V8BN|-(@_^0snKEJGa
zzFyM%xKAtgzWtWF=;P{l76zZ|E|oTbR^qrQU(i13?f$84rLn``lQHX?nw2vx7-t+0
zd4F46nd!xY&y^Xus#cB06aTTkTiWnFNW4fqhGoOQ#DsTD0{8B&u@nZSjaNrPFMYqt
z&Ud8do6FjWGNlIL#_JahB6<F$u!R2pmi~0kcWqf&uQO+UJSfYbxljET$D}Nlg1mG5
z^YuHPr4{A7|88SgW5W37(UR8;`m^*GE#IiVQu4(bl|6nb%v(T-${y;X_M@{;Uj3Of
zgRS1+A7h_H-;&b0_g6%k8W}`Hlpo0SiCV~L8_eW7p|Qis`_Gx!gf}9;rN141wIS)`
z{_2qRpcwr2HP@_3K=Z*H7Y5xw#Sv!R0ruif$CdAJSg2|0iZ0q2DL0vI-L2izJN^Wl
zG`wAXzrFIjjhGF$=lsvl&bq$2xwyq)!)}XimgWK;J|WEnh6{53yZAmdZ{+{5U?an&
zWuK=r2J$MbJpa|p!eUaJa6@I!qP?<?`{nPgT-own@fE|{9|>=mWwPz2UHh49p6_(^
zD(k$4J1jrG<yzmmB_hDZ{l<UoL&F1AT^kQ~d%0w+&sFbb@{*QT)X;0oE)ijPD7k%u
zK*QykRnOCv)*R?;{bV`kWpvw#g~#?Wzw~W-uweOWZ8KgSV~Gy74I2$F)p~V%U0nLs
zOOvbO^D^G*?~}~G>D=AhZM0PA(XHzFwOpkQ&ySxIZ)2EK)$jek=!q_CS@^#F54c+c
z-rk%XBDG`pZm#KV9frwjrj<|h1jX|1IGFnW+P?mL+q-v6FB$In9bSCkNv4~><8-!r
zaqJOcYAqKvl5Kc%IQO%jWh%HO*LeP>N2bV`iIQd6EP>y@B)l`)x}$o<Q^gpQc%NT2
zC12~g!`CnRc4FHb$HU1j0$nV^R{M+}9C`65<Cd~U<iRVFdVfz(++M(Ba6D#jmFWGy
z_4}CTAD?>ZU#RD@Mt+$UZK*r?-M_rFuRR~XkEfKsl<UJaUFoN1Rq`*|vFLnd);_Z|
z_9aj4Rd&9F#MwXYZ+36BE}tRV@a*aQg=t|-6F1BJ*<~goS~y)`*~@q9oZ{~%oyj(}
zwVkow>F$%lBLytt$0q9sF92mW{l(87Y+EUA#H<j+yt#Ak>q9?SOR}sK^#s-TnuQ7S
zFmQ*1_K4g&6uY<Br?AjaMM(3<pDT7;r7`9jvPG4eE^V16Q%aVX?BiWDk>lC=IM=ri
z4^O#$cUR~F!2^%DlD=Givb$&QB6oLL#x*Zr9z1k)?RS2efXBbSx?Xx~+_?0G5>xQh
z3sKVpFHim_BFR^^Yu73RlP5=RMOA#>I;)x8&|jFb=E4t!JfC|9qB44mcE8opU7Jv6
z=a9){TmRH+4Fe0qUEu>qZgb9EoN#IX<>wu0Gd?lx*;jZ+92Bf2<>im}*Z!R?5b6<p
z%l;mpir^tF?k<_ODd)B~CKm|QEEJfktGnd(nssdkMvru4gkMxh$+4=<Tn!qUP!Q@(
zNJ&h&{ym#t{@9~lX^!>6cTd>bX2tBDR&%j_kxn9ub`!(BU2okF+w{+7n54RD_36OS
z(7xN-w_iH&ie0W@@BaBkN*<xEqFbg$#cZE+ern(IXJ=ivYzteoB<1_Ad#3&D>oyvO
zyzhVgFV822q0ZnRW7X^`;W*)J!~g0F{(GzoKX`DW(Hw>|#ZzQuBZ_xFoIlq$<G1H=
zl|zRZ#Mpv`=SZK4-Q^<vS6U*XDJ<I2(%)qLMO(&*drT94SnNv?_`q7R;;G^u^FR02
zy`LT)?i>=#e0#4@!{6UmC8UcFK2JV2FHPf%v5BwC$L!g{NBwlay<MO9#74&2vSI^U
z`1-ug-$qM?M5A=y9**CXnV|I7`yRulg11sr-oDk)>X&}K!j^HzafbUmPd|n?uijx;
zxtKwzA@IN-wuC>6WAs~^l~XMkXFUJV-L>G&8y^d<in=#8-&XKH_;vM5*3oDB@qP+_
zv-Qt>dC&HW`3T1z)=!<XFF$Q~nK(z%%K2B_+lPl|?DY`&<*jlwBWu#*W4vjX4m2;E
zzbJ2)Sm;78pS4$l{kk5U&|&Al_NL?AH5nU^X!aiqJ|0}c@}O6``^NVE7>0MV{;@J7
zN(PkkZ1^|t(~s+Gt_Q?N^7r~o{xB=z<R8(7<Lc`eWn?P3)ET%NKq;(TbK^;o=Wgd7
zo_yDyxUu5F*JW~=UMfsCuDi?no~W;A_;=Vvr9shemfxc{Cn8-u)O4@NSvKwLj-ES@
z-)6zFudiqNGw(KFbiZhlwygBRITyjT?;SE%8a#gf@P@1slZE`}D5YKnekpmMRl+}R
zZDqCj&@k)E-=9C&CcHJN<Jj=0@6(Uv@8%s^oZGLqNA8-@zKQ?N7At4>{g(1$5MwAk
z-k136?|0!_-`<>vwAuGuaLcx^N5^`vv>cjsoA>$;i!7lR4Da6QE#Oqxy|BLP+p_6=
zxm$BJ#Kazd`|>vS{(U({77oS}F0v02p8RhvWcu-Oitw#KbrX|E^OZNtSS&d9V~4cd
z`7meqw+o#kcDTvb=B>_jwh%h@;gG>w%babgXU_f7v~KWJZeW<mw{@P<u4GRO+lpNV
zEDL^aZ}|8UT!-pfFh($B^vfQ8^z}8z+MwAC{+7!(yof!*yo>$PD~Y-Li&|GO3r)Ul
z(Q-KO&c0mz4;%^|ZUWB@a^D79%`us);>*1H+na;Cjx(P>!ou)O%8~7QyxZ#-S-<l=
z3y#Hh)*g>GuH)k?I`T+qhR;;P`!`?x{k<_~d$82O&lNT{cYYc8-Cdd=wyP|c@$Fl#
zDO2Cd-7M|zSC-*fG%4p(zYBZFwh7A`V^8aS@%{dAiRSs-U>o6v@-7L^lLsdrFJRih
zAaM1{f<^o0naP%v{m_v!vFlKB6s)Q$TQ)@~_1mMP5z04Wchufy+qp+X%6DFM?ZrS9
zrdM)II%k$Op67Y5$MDlh@e04qhM8>dUadOxW{o@_du4gXCJTc$)rF$2{}yNHtUL5*
z6Q8YZ4710!PJial-CY6IKMd0TePBQJS1!L^X21M`b!VAhT;6~A`MHJfUIczvp|iT@
zJX7-e_rI>qTxfjb{s#F=o4!b0C_48epW$yigQMrV@IwbDip^or5!iCPFY()-%2T=L
z`sN(%oF>fBpzNMi_|Pe7?%|JT=Gph}TI{a5eP=<Un0wzH_2fgd<}<hbZ{B#={?0Fh
zbNzGO4fgzA(t7J~yJ7u#{tZi98f>dWBzu|e_572*<=z-?-59o;<64K9tSrdsH{UMw
zt^Q-NOjw}dx!bu!Q;)fd3M>jcH_W#x=ezaz_)77cUvv^Gi?6R#V4eI=_OI%NFBicH
zBiDj4LO~^ny&~_4jNc3n#v2zGx+n-7IntuO^0P~m<C)lfa~c@t9G<9LdGF<PjkD(k
zg&FsBo=@>(o9o2h>(l(*z5IWT>E69F_HMZPvhqiPuH6p>(?WTF3CBBqds=FP+5S{~
zP<oYrBQWjOabJd$j32`c7y_m@FkA`Cy0{`s<?rvC4SGx#pWE#neqV6D(j8L9l**Ox
z>P_Evzq_`r$8X6kzBm8vk95Z0x{H2xH!Giixb6|F)7_29Gj^A7UM#4%{(UW<_8dm_
zZ{`AQ>uT)y+xb-GSz~t8$trD?O5)wRV|PKKSUdlH^~^&;niqMDz8D|#`#5o3|AVvt
z%*$*2FW=_=J=Z$odle(Y-o3MWI1dEwY5e5C;+iUdbkh00T`NOPWS8gtdzjGH$ERvD
z&(z2Nw^{t^moFRZ)7bv)v^-TS4@w>Tz2~uQi?aRj^O~pf?sp#x*HrFZ@yaiuX~N6O
zgdbaHOm`D^e;8HvaKXGKjVkdHe?<*{?|_UNF5y*Y;AY88R`yCY()srF?XQ0?4_>yo
zSj6P?FRbx<Gk?}3u?FMk=NG@bVR$Nc*|I$a7GYfb8B?rt=d-odox1UG{;kg<b>-FH
z^BxPW6gl<n+gXi-{Pk?%>(3?E)_!kqOxYp%PyEf^tzGfIx(hw7Fr~M0^2=OWRvXjz
zM3AH6#mkkQKhJS_c?A@INVrwnaDAQbg5A-sQaA6e`7iv&PEn<;@4TQ>X07*%eYPLW
z<T7hjp8c9Uz31<wjvvJZA`EjFbQHFz`z3t(@-p`R@2kD>4`=Q@e`L?JNengr|F&G(
z&(62v{d$wc$HE6T@kZ=9dE#O9?5f1?w++*zZ-4!}EBUxV@p_g8+roNgNd?|&yO0-=
z_;jxO^-sw^o?eLDa*pf5^Xm(jx7+xhIH<#Kx5GFqzWk3x?$6^NpFQ577nxWZQC|E1
z(o#zqn;B_;@3UQUJETyVvRd!k+ke|XE<DGty3IbiaCYNSy8{P$>mO_IyjyHt@^EqW
z8^ehEmFdS{ze_d$XYh-?W{LK<L!}=Qc-z|N8s19^aZwgL6Su=bnsLv1DF?F$;*4w0
zGc)TO7F8(5cc|Z*uh7eM?0UnuZ`YR2W!u;FzqPEJW5s{r7?b#xPj>~+Oxu1iW6JW<
zn7%7F-!5GH?+B;Q{JW9G+vi?d6l8Pnqea~Qoz?B{Zf?F@@nT`srN6?f{@?aH{=A{?
z(e4dGF$aGye*d_$PhIH#{N6kN1QUL#1n8UuwbzZ9)ET%r?k?_6diN=n<?p{4*Xzrl
zm%qq-(-<TZeP3BjeBol}PVea}UbmY?yn5fhU<u2oWooD1axhlRH)+UO{(JR-2dfW6
z74@2SehRrByri_D^!px#=F_Jc%w91Be^-lfXE0aRfAqjtF0Oq2LhqYhml*h~<?MOn
z%>O8)%h<(qH#VyN_!}L&ZL53V0drg4`(I3+?vua!J@C)3XY0%NyenCkl#sxAy#M;!
zUGuX`L|)g~uloMhyJn%UJgZDO<8y&?eDhtqcd>5WWK*ZXqsPo_&-U%#^_cZ7&C1CI
zOdA?B)~{<@v{f{?@M1&!{XeGjUe={uubt${?7!zT-z)#1**mP}u9lE0da$tl-C--k
zO5+7DRr5r6KDhiA-eFNEc&?%Nc=b~)(G)i3XZrDM4jc!##h(fEE-PDi`v>Q$yH8iF
z{LA(4@w4@XCYKsqJ+1xh?o2pm->B@n<dV<~pQ$@)Dqk=34T#}6dvWoMn(wivYV9w5
z6^xm`r_VJ%C-cDX_vaU^_GaC=r{wzIHOu`L{(Exr$gBTm8bXY3=QHO06UgV^)2nVh
z-=`+t%;=BQf(-VM*qw2l?C!@Nup~4J&S#5@i$C_By>9>FfBDUik8ic8o@Q0Fq4DWi
z^Tdi*nx}Hl&6#<mkvYpl<!Gn=t_e53n=W`?&#1Dw`m&>9*n;gV#n*p-JMUO_&8L%R
z&+pqB$|%P#AyuSOJI|nLhsa+$zSvI(uK%&|<Dcht+1GrX#a4^TNjAPGCd$gy1T=Sx
zColfS+i&Bf&9F2zXikP@<NYsx)t-IboW8u^5zEi#S+=EIyN(BK$hZ7p-*7Pe<H5P{
zj}OnS%$r^GI)29sdG~_{IS(*7fB*4#!@OHkzrWnRz27xGR$Xdp@9w<%M=fI4*XbTv
zGNml}>eEAirfO%@H0|npennGTuG(k%mtEX!cON$_;4m;YmVA=TZrAp|`0xKWzvexB
zx!myI{Qo<D{@$2eYEf-gnSbc@5A!K{?Fn3VZTDyV-Vnc=|8)BLB+q-C&5qMP-Lf<~
zoEP}JtzG`ulbLsyAI*8b__uvm{M|pHXR_1J`%UEf?P1Wda&vmHaD$MnSSbGk?o>t@
z!vKH2Bvavh=GA!%UiKI772@mbImCHD=JTu7>lbal%5gg;DbT{ogx`+i|D8L}a&F9z
z`NR3|^uzy7yY@N-wq3jCHOJmRRzI!wx$KoMUlwfHG^uF!<>l%hUo8G!JZl2`oB#3$
zuI^8M^5XovTCw;2`}o`I(^J;3+b({(%zDn@!we1Xa+wESUY_hJThAN!hq1od{rtMd
z?ceu56gRJHbU!ke<Fv_(N*zXi3%+BPWo!7v_0A;a=AM4GeARC0iv<$ifB#PT{V(vl
z{KMvr{AT~_rcDbouz7Rj;^N)c|DTQ9!!a?6H}mm3{s|?2R{OW;dt5uf%^GxTzG%$9
z=m!t}`<hf07KjMUVK`%W-uAo9xqbDVUZrVVOITG^FVz1yZ1DeG`Hb&p9^W}(S@WsU
zKj>ZYrxe?J)%{jMDV3jnU)cN1Jtiqzdhl)B<7Y><)w6x@WxV{{s4in^MCW2(_i|t6
z&n!$Pc0Zq_iF|n2E?w~Mj>(~iN4OdFAN*eNb=3t4gM-0Wo6Fhny9Upfe)ef^%&+OH
zSFU?sxS(+G_xt?njK?1X>OZCUe5p5|lBDXlZQhaWaL&cgik~kle9$13^zq%JW53Q>
zuXO#-@Z<WQAM?x4DXzN3edkx8*YOjU!S5OOWiI$z49QdvSrYm*wY8grmNLzs@6u?>
zd(8fqa?k%~=09#eo&Rv-x8n;0v^BOb7jC%d!6KZ$pV!v+@BNj*VRLLE`5PbD<qM07
zF#rB<og8?eU-pMYUESN~yZ5En{L1Y4+qU9kR^BvcCCz(=_S1N**$P?z>&sPV3%>X(
zS6BD-`HS3Ft*`CxAGI#-ox_kKDF17MT>k#t&dRetzFe00do}Ool(h^D(px=U97EQ7
ze7o_;xZS>ay8a#>hKkp^-191$Y<8J{{B~QD`#}8NAEH*TtpfjD_}-X(zu&O!oU~po
z`-`8&kF3ug3`_vEZ!gxra0WGK*4KR4uX%aDw2bw#qX!NM%{h0s{pk6)9SupHET_Je
zoq9aSDs}Jq%lmJ?_!XS+(aNB@vF^6Y&m)cg4_+M!?a}LdSF!$Mr+UKc*UkxzGbDeX
zQ0A@p9{bCrfF*HH-}whGQutSO@iWhg+f(x~wZ`Qa!y(nAj-K2L8Al}lZ!cJKtljQP
z$M$=(Ix5e8_;Pu}{e8aK?4L`%U*4b-Sy26pukO1w_q@7W8(x>K+i1As*zt=WUM$vJ
z`*EuGdV%ZmzWM=s<#+sSp3*nj_)I>-J<kQ7yFszXt_<>>=ERd5eg&{Eo38fpirlLe
zvJ4(7M=c5#%rfD!__BHa!7rWufBwI{TUpWb{MUhx?^Pz(P89I=&{FKw<(ReNmhjqJ
ziyx)yuiCohRl&LSuB*3NPg%9}TTzC<MXjw<woIER<ZV(W>BP!8NvKK3*z?Sve>3KP
z@e-bBkbG(8@8Z~<dY|{bFFvnp{Q23u@0ItSYZ|si%{~9`@Aa2AKHfaWHB(kPJ;Rdu
zTYbU@>!w)Q7|9=}9Hz-c1f|ShyIT8R?rpIcPOV(VijJERwx^z7ox9(0wq=aZ-V?1?
zxUcm2t6x=aF~6@<`Of`g($=h}N6*flsiOMV^7)dr-Q4@;S`~i0o$sBKy?o1J{{s26
z{K%%}=1B_{XdRU+PrR&_RsOoIcX9H}&)z#`I{evM!Db@A;QoaosXyOXQ|#}*GSTmO
zCnz&#!GE6U+cT}C6?>ex9E?S!S16clX4`h^Qfcg$cd_ld(Oq$YRa0i4K6-ZcO7nt*
z&bQy+?QL71&zg00)d!!SvzEFYc1&bV50kR_^84-m^t%sBQ?iV@->kOJ5O{ulE%TSh
z438fLRsJye-nns-rIXHl;kpG(VZ81Q?h4ub>zDc$$gj)2dv0BdeATxpOdD)AZrr%Y
zxqa53AIT5%9_*_9U1VtWi*xP2FMg}bZ>+oJGyR?ay!D@xN=&}~nr2h?!&B^S{E-Ra
z?GKXPFS;L~>ryZNb|3#d&3oMCWn1^%-d=a|xvk>Ab4wUZoXd^gZ_xj&!&~pC86o*7
zv+65X!u569E3W=*-4=gyEBEzTrt@$8-Cg_p{g)RHzn`(3t=cNuqT6`G^TUHxj?U&Q
z?lmkkoxSPbi(g8=nX0}%dUv#Y$?A}hwXaUBULTfzd)w)w#{wrG6#Mnj?G}U0q;*c+
zCsQ&vMbu`P#=e!Byne&eg|qE_XNlBL^_bx|U2p4+U0Xlgy0CRuiDK;1NB^#_R^3*6
z^LgryaNgSoCLevbzxbUDe{j%;%2QkXkM5ja+t2H6ZeaCA|MRo0znSu6T29-G+~2UL
zVg?Vpy3_C0hSvUcu{2*U2jeea53aA=d+_xY?u=utD^>(;{rIhHp<}bxn|rYpF@cAE
zeZ3-Wu;9oxE7><U6j>8C+RS!-VDO`G!oKK}4aZvg5)a;E&G>)m=$ev(1$p!BSi>2A
ze_QJvGG&#=Z=0eUE*7SroijfD6??IPCr2jo-~Fd1-?DlhwMXP#&+$J$@6)bn?t80P
z3!a?N4GQ|VXQ$K42M%xF-SzzOY_`ztxP5aPALUq=#r^i5_?`d7?)tyg-;Uhc_Qu?P
z&973?T&7zO;-Bh=_rAUJCBEa^UVh8e`3wFWy>Rf|!C!^-ajNSp^^V-1E7Fjrrmo+<
z{#*Ug85;~)_I{UJ9==AS^ma#wRn70WN1Kkns{ZbAYwzr;zrUy7(9?S-78b@8SGV()
z@$=kkQGV@vbeivr-ceq`Ugl+Oc2sn)vPHp*0HJH^-Irgzv^t#O|KEJBmoF_@f6Gtw
zHpx%wmAzYbr@evW!`l`s|Fe7MKQr9-*FrD<_Ob8RUweGdw|x36&HeegeK~g`cI?Qv
zNn%+(P2YX?_a`UsE?%rJaBqz^-?neA%S0|cds_I;{=Z^D#?9q+7oTKDY{?f)w(imW
z$ME0$;CA6RuhKv0yRZqGvzvVXGCxxB%p8%1w6ufgxj(Fb<)3jk;LrV<$?VtHPcD1p
zvhtRji^w}RyX|Sb`||fR7Jr@eT;tBJuR?csUw2d7t9o?vwpKmqhd*p~>^h#1D9Xhe
zyvslF*g8qqb&o>wFET}^r>}c+$Ma~{w=LPv&rZ|*_3lv36_?Lyl_{6MyI4<=Jb9r^
zj$t+5x<l(X$%oeMZgjq@mh!;u^fXhRX`2n!I5tZONX`t%m>vH5nnmc^s7F%_?$;F0
z+kP+WK#QO7jBUwL3%{Q~dUkf<nkdorW~uv`w!OL@S`q%`+16jGcPwRgNnCkZkP$TV
zvGmoew!dCx?Q%J}MgNeJ2V;iYyOetmKhHQnQ`%7cg1*rGf*S^Y`tfnAzL{q4y0juN
zRY_U+Lgv;vF`HV{7JJA24_bRJ{p+jEJd#2`?);p+wX1aDX|@|z<=@RQj=1q*LBX3T
zWiImiRv+wN?ET&mzhZvX;`sf$a_+2f@@12L**2|)O^xs9vlrqQ{#plEO_(_M;F(zC
znYWU)(!<t0ne$hhM^>t1>eP^LPeYgc?OU=et?<{Ew@$Zb*L+}97t`0<cJ|`p?I+Hh
zS?t_C>kI$O{;g9@v-#F)-jLs)z<BoG$9|*di%woQsQ#X#Rz5rCQ=?b)i+!x;*0Wwc
zW@O(Vc*naXmU+Qt^Izvz35YpxIT#z|9yhUKExW}3;a`1kJHNZAsOz&{Y1J)%F7GJR
z-<;rRv;X~#&PxXyr#m@&+tmH760NJtGs(|;xVnByTYh>)sZ`B<PNS~<nv2(naIs!K
zy!`XUa(U66-~@f?(c_)P?_?f6{P!oZyvKDXZ{Z@Nzw3IBJzHKVu#Z{mDtp4EZJt|J
zU+$YVee+45-_2XqZ6(dtEOh)Nax5`9*>%2MY2@Z*AA}0N{`&s>-qG$Qa`tgc&h9FG
zE@833E-Z{ogp2ia)%nMl<?U31C!g%S5h16d9{gSM-M`qX1kHP*dn=VUh?w{7_~r0}
z|JTO`&HdAU?&Q&WY*Zu7w!VgG>pZ*MX#&rjxDFJ#IG?-BU)6Nu^u{&ToBAU2&uMMB
zyEV=C)wh?2AFd4c7FD;o!@t#P{@%&y_FrGgA82Cz_~)_w*?F4j-B(gfSoZSIzAe3m
z<ISxV+K%@eeeMSSFx^&Ks95kKpl|)0^NP>;f6kW=E2=E@uZpdfe*Knt!RM+K_m~=f
zWPi-D*w*-S?|y}Em;D2`%Q<z2=|6m|eEHXu^7s4YkIXVn=kEO&a_jcxk~0!~{xgGK
z+?X?`X3=8(PuHTqa&K$B#=A7~Y}%O{md%Te(*#ViM6Q*k&i?%_>6PoUH!}_$+Lt=x
z&CV!}J^O^VeQkLC`_z{jw&L)m|8>~*u8-gA&cUt3nqax;;!4Y^rx`PEr)F-F*pp^3
z|NAeQ`CfLe-}YOja;;jS@lI82?(_HS*Q^og;XM81Tx+*U#p)-aE_J_NYJGp7-O<6J
zQG8BJH-(9%x2<>mfvc0Q=jpC>{VTTd(SB`<$wkW&W>2e`GQXmr=1^2#y1IeJYx7V0
zPdfZ|W+~}wiTbs5uCeLNFY#CBXWB0NSnxj4gx@&w<81T8?dC=vd53nqy1M#E_WGY6
zu7<ZRFUd5^liB|0(T>tD=ZjArYW--E8`a9jYr`eGd&m8xX>a2XJ<L8{QF&*Fk!}4x
zv-ysz**~7Y{?D@`-{a;a{ujLYYg*q5{?dCW{_>SvM;5F8|MmZjHCtLIGHsCA7;a(o
z;dP_UiOPUwWyy<=2VLK+r+lkVqilcobaBVUZiOEn_s^Ho*0+}aJ%jbniZ>_o)8E;D
zv{)N<Tz$Sw(w!Y?8dE=+X>FeH@xv{x8&}2o{Mp`4et$!UH=aK}?du%Z^Gj`aPAi=k
zVfS47RpGg0<KDV=&Dr{<Tl;;Vch57d`S@F9#ofIN-oEHv{BixO^BoTq|5zn5S+2c*
z?B><DcmMuM&$QTR*)2X_#rpU8?-SQ{b1TZ%9$9$aj`_j6Skw9Sb#p9>Z;55TfBaAA
z|Kg(L;A-tFW~tThIHT1T1ZezNa$5cTv_0|s9UYB}jT58GPiWn}b@lw4iEMneJobE7
z`cLOZef!wwG=ur)>Day-N$#Jc&c58WL))@)>1)1uo74HKg}-e|J26YBKijTQX?vfn
zvZB$ZBaiv~XEwPvv+>Nbp7ro>y^{X=AE{@i>DjirO+G)v(ARtFa*eine+dEh>))MI
zj6E!WoLTs;c<zJ%*4kqk5xLhpQr;Tw+R!p_SH&)KzNN{l58v_L<5T8hv-$e%;vXM;
z8K(W+)Kj~vc8&C|zQ4)G9^6}?c)5Jnri{Q9cm8}d7m|tTU9jNPnc3f?7rym%>sPZ?
zY`m-;W>EYrFs}Y?d)nDmVwwMM|M|JaYrV&7x5Sd)tEBm_@^{Mw&(W{{H|fRWi#d{8
zS(i@zbn`#+Ri_7QFaO%um@WP1|0~N~>HXhTJa;Q@(!68E#{Br;@;Ab<+=+Ti7<AIF
z@x^veo-4d}+BYTZ?N35&#NNlB*)yZ^jpXijEj`usR}$X8^Si!6<6G?q#&Z1_jc+r8
zPfwe;q0UxznqKOY6ACf0xigK`*PSR_xiYfmTcnP5*dD#`|MRBLmjCiM)ZVNhJpP6Z
z*Ys^oX8${Vw>+7AO0#eC6kVPK#(g@f6I8xk-u;T_+`s3g)6VU5TpD~ma1HmNS67%e
zIqy>{`o#K4Z*Ka*rT{jc8%Nde`=%XRC;8@2f_i;U|HE7N_WpTsW4_<qn#_xfo~*2Q
z`MJ5|WwuU?#Q8qi{o*;nRu&gNx69x7zn=eR>d~~cb2*_)VjoS@J#u!Y^YmWnpJ@>)
zQ|D?6e{+>6H+nziN6qJ?XNJkwdA{}BZJxgS`se@bIWmeRf-U*&KYni5ra0%X)TgWG
zB_r6w%MLCJ`|z2A<DWp)d)Di-&d=X0P@jDM<5XXXS$@lv?c<NPCC--E_%Al@Z@IVF
zw^)}B|Ibdx@1F2@xcTk;MY~oeeV;ME;^f`wGG`}Wuc}>>RKRg?vR!I+g~i(E^_}Gr
z5)8Ng)SO!zac*YnX^#HRgV#1&y}A=KO^17F_Ve73PaBd?1pEyuIC+x4GW$Z_J=uE`
z7A%unS{3)P<Y(!xNw2RnzMbmvN!VWX{UM1>duLCIJ=@Qo=a+Kpj%x74W6pU6{)L?E
zHY?WgE}ON^(s5T{$W^w5XU-jX6{a(L@7@z<?9ObRVHm?D<Ckz_e_=qx<-)z<)%Pmf
zr!TAT&?_<aE?>5>_>P>({rAsbOpjm0^>4yw&z(6pZ(Vw^K0B|@u768Z<$s9@<-Y1l
z*UOWhbnLa*tx>tO_20Qa-Ik$0?qzD^Z)|Pf-!>t5vAl-Ji!D(?ix*j#<!Z%l``a*i
zzJ0&k!CQ(GeePJz6Z>B`b*JFx7ZLkEgl>9WzTUX<`0|*Yf34a7eT~lw{bc^;^$S6!
zzkW$`w+KI-`BWoGeeqYm#}obCx7?GxaC4`<X^Yd`zR)b0FmwK-se8mrxIRhuJ_>ZO
z54hF%>}OkyMAXN>I!+SPlm5IB-E}g#{Xv4daQr?E>+*L`E-Z9r?SG$UqhMt<E6X%1
z=%Vwr7}00%%Wm<$yZ5u%ig(rwD^bN$t!ZlyNqjDgXUeLaZ6%uctjJ`iPwa-Ubquqd
z;^O48zRtfZ6+U_0hYyZym6bbp><Tsc@%d>=>ZjjFH?x@KCVsfV5U#&^LwUiXsNU&3
za?x`q`#$<P*`#Xc(u2v*pFS;mwmpJjmRWxHp;I63-u&p!Cm?c3Dm(jd{gr<^raF~f
zbFTUGO47#cz|Y|0A3m;bpS*eX!Q}YeH532*sd<-v$JDFl>dVI!KYu-b^eXMc4SxBQ
z36n}Xt9qMx<)jr}UaE|Vx%+WN){nd&tEY!9x$n1h*L41Q_x7>%*FXLx%8<1u<n)7$
z^0ud*hum?TwKXIE!wrU&=IbV}KKXEIR4I?#@BU~_mH53a(XRYi*EQ?%eCM9yNS15W
zXpCXhVXymBXdb((<k<cD^M6cU&Lj8#%uM4iuWz@1=3KR0{tu5^pM;--gY3Vb>+2<L
z%94_l=H7pC;;FVLTmRf?)7t8D|H`kjf43w#KR^G&^McYcrJu)qwL%R3)Kqy-uQ@u?
zI6Y!t($a&;%qH1FM?Q&abMk3Ez9P5uLFnDd?EG>Y^8Yg~K9Ya)k!V`I-Slf~qor-W
z9c*Tw`Qc*w5joA@Q+$^imV8Kv+M0KEL-{?!iZ>IL+cp;-W>c&CV<>E2cWif=x53ZN
z{){uM&VI;#d2fHc{ClaZl@n&Bez?K#dH;{5*Vor?On9i&d^~Q~6K%B~dH?C_Vmohz
zlw6&6T;}cDjoYRbUOlwq30H#UryqIV+S=MNb7Xks{y$yjYq6nze_#^xnc3Fj*4EaG
zkL2H2V7GDOMz_wnPhSLl$QM_4Uo6s~HMQ&2)m2HUEvvf^->((l8kM`{x~ZBPo4>#R
z;y-b6#U&fez5d<ap1<5{s+NV7lwH|wv$Z$()$YDn_r6<9_sGSI7d1ZSPWctQZ*6aH
z;3NMz3+DTum)JO0=1t(r5VzlZ>kWR@e){yON9g{!u=+;V%-q~9e_A!PH5qgp=FXMf
zntk0Ys>a{{u`Y9Zc6Rst`SUM6l8(N+>sWO7mAijmHb0!-zJC3~-5l{E^78VFkCv5`
zm}LEVb@l(g@`UhpF*h?du3fXH=U3&bh>IT%=eKB_e-gD>z==b#rFEiq!&8TV0D-{3
zz#Y4!>J0W&7@3=!FIu#S;qO$pkB`pGwVocmJ@4Ur{nfpDJQln4KI%2Ur(j@k;mXR0
zDd*-|2d|AX-Lr?sAbybmo054WhhmF>Q$)vc^F|Nx4Nwc10zjgN4tX$Yv<NtHBqlCl
z5CK`e!61l%3#?vZCfhQZiXR^oy_O2Gv$re#Hj(1hn#$$x@4qT+ZC2BpGx23*W;=K8
zY~7|Q!nIiEzS<W)Su2;SDy!ICC5|hnT%NG;Wr@|h`}^ZlcJJN0H!!?vW6JmU_m7`D
zx9-OM^-*ixmIgh1`?j~ey`6KDu+ut*SuuWoe6m(032$$0b^Z4C{{Hz|p{oQ01smtj
zmlqTiTygc4`1~a^r45r<-o1O*T9<WYMdGV1XM&1~jPmmGwq#yz>*(Nk^Y-n{9fgZm
zUN)-!{_d{!C%N+S^7LONhu7cK{u2KxdRxxP@AvEDQ||Z4TCWIMDOCIG%fhs?vv}le
zX6)HxBb=hCGgqWR?aRID_klZ$QXf5f)b-|a)>e@8&CTh>KR>1B-QDHt<ir$T|92~=
zk!iiMd!LHB`tk?rwzhY#XwF>v@9*!$SF<WVJYcM>tlW}!cUJkm%HvluBYQTdpBJl|
z??2b->J`nIa~+%60=H&`o||tUpEBQVapH#u2iHVx?K*PAB`7H9$JgueH@9R?<}?zW
z=EvnAJj=RVPg7Hqg`HjeX8Ds7f|o8|uKfLWJ7YmvS=xaH#+vVU%k`~%yAyJAV=u_2
z<>&X$ojZ4Bu#tCRVd0l|ccs(Q(;39{Vm$o(_}KYm3<}exJuIC5<gxtAI`ciLr>7Nu
ze&+k?%F5uB`}=Bt2WW_Vd3~M#!uscTcbDf|uIHXSf$2iaoH=s}ii@?ssmz%&rDgi`
z@P$rG%HH0J*<bh9by<dCpRDz<<MQ=q{`~yh{r8z3kFvS>^ku%Y#ccAftPo^a?l;#c
z)JrV&-=Cj8bFHSHIN`Br(<Yy}eUU|FWyj8*<;~81t@L}+q)976SBr7AE=rg^=X&eP
z6W8sPy}i7Y)YO(eD13aZH}m46qrtcD?yKE>;z441diu**HEuh1?pzbOdD(-F?d|M>
zf`SYz?Cg)<z2kGp$<cXyyg&Wtr>8v9W@l7(&RQ*Pp2r{(`T5qVQ>zl@8}La>OSAFG
zc(ihf?x_E7w>j->(x)dUWvt73PEFOGZDreC`1{*iCG+1WD`RJLi8Q!Pn=~mXqozG<
zwQeZmi+Atho}9ZfXU-g@dK=f5Po6#%t&)|yAHr;qc4mgt@pE&nr_VG__hQUQ=zpK|
z|MgV$xqj|Ty{7t1oOHCHuu##+Xw!p_Ya%yu@bIJ@ZsYBdwZ7IeGg8dl+}uRUcVTW(
zocJ;&)&&!{=G~nYU-xtAnYVlP?D6pSc3yooDRt@lmHwWd2QOc~d_XdaO<jF?(0;zg
z#>OSfmPwf_axV$d3e=jaqNXO6<L&3?w*0cFb)1((|K7c}b#--1mM)!XCEESy?c1|w
zXPa~9PX4^hKva@B!f$KVRj!7+yUUq>X}90rmb*B5d)_ji({G+Ue_s6O$H%7QR&)E#
z&Ndeo5=uI>=1lnAU8S9UeR>r(si#Dyc&R>o_)zW4sXr@2w2X|5xa8E;)r+5;5UiZP
zKOr$O@y^cTcIS3J#$WR~-`?JSd2e;OaJrh##27}Cg)c8J7nYYl-^wi>u`!9&(9qCl
zj>W`hXJ;qp=bxWrSu9~updf2i^5E1|?I%y48WuhA2wt8WR#aSE`E+VH2M33Ofx(0$
zM_k_B+Z!EF!F@PtQwnEdVq(aO07iFr_e+;9{dlpspKDza_hZnVvBAszR4puKcum#X
zn1A2y(BZ=`Z*E?`GT7K!Sk33bp;m4cb#>$Ve>G<L_s)EIc{%gO2F1L*yfZTlo8@e)
z1jNLSwQ`FW6ci+UcyMr;Uvz}R(H}RpOC}%ZJ9zNiwJSR#=793F<R57XiHMA}A1y5`
zj~+c*5ww&m_x84<Cr`d~U7q<Z@BTjDoE)9Z%*=|as!RK7t7BqfeCAHO>E-2>^z_u!
zl$4YU+w<dZZOhGmHRa4azvYjQbPBHs(K3<Z?UgdsD*L7R@sHm;o5+-_Qx_~yxO3+Y
zm)v~2+F8QtegS){N^fn+41S{(;3VPQr#5{h_cbqQIj$)u-f-!?5|%REN6pk!bZb=Z
zE0Y$1Lyth^zCq`mJ25u4wl{Z`u3i}|=)}>j%(?(e{h(nUq9w}6$mlc2;^LK+9EvTG
zlbHfI0`+2cm2_^{U=Xz}=j550#=dj=1e|7=YBID6sFi<x6?*8<p%*tcDz6S-KW*v5
z7J)-2p6F<|7_5BqB*n?uIrH|mwIcOS93Pub%naj544SOwt7L6G`^XWOO`A7^O^RRv
zn`D}KNu^K5(#gw<>*2$P875M}%T-zg()_s`6k9xh{{H>=^=oe*A0BnTIScCl|Ffz3
za^gxRC)|ZBY;2pduj_q#bMr9hC|$qh#-(0P9EsbeEc0{VNSv9IlVefvfZ^-w>-smY
zEpp}dn`3csZS?jNr%oNZdGltAB$r~#&q+)H9En0)txaWbZ;9TFTka?O>dMN`kA#Js
zIJlK!4}j`S0Wmj_a|E0?xUmNyjtUm!K_?DHogR?}x*IcvA<K8&%Fp1~7I6Ev<5@7%
onaFJymz)GO3!FN{pZ{l2_@%yAPNuPqfq{X+)78&qol`;+0QPtkTL1t6

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/jacobi_sn.svg b/doc/sf_and_dist/graphs/jacobi_sn.svg
new file mode 100644
index 000000000..80ee673ec
--- /dev/null
+++ b/doc/sf_and_dist/graphs/jacobi_sn.svg
@@ -0,0 +1,76 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="358.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="360.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="269.2" y1="58" x2="269.2" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="202.3" x2="453" y2="202.3"/><line x1="87.6" y1="341" x2="453" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,184.9 L92.6,184.9 M90.6,167.6 L92.6,167.6 M90.6,150.3 L92.6,150.3 M90.6,115.6 L92.6,115.6 M90.6,98.23 L92.6,98.23 M90.6,80.89 L92.6,80.89 M90.6,202.3 L92.6,202.3 M90.6,219.6 L92.6,219.6 M90.6,237 L92.6,237 M90.6,254.3 L92.6,254.3 M90.6,271.6 L92.6,271.6 M90.6,289 L92.6,289 M90.6,306.3 L92.6,306.3 M90.6,323.7 L92.6,323.7 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M291.3,341 L291.3,343 M313.4,341 L313.4,343 M335.5,341 L335.5,343 M379.7,341 L379.7,343 M401.7,341 L401.7,343 M423.8,341 L423.8,343 M247.2,341 L247.2,343 M225.1,341 L225.1,343 M203,341 L203,343 M158.8,341 L158.8,343 M136.8,341 L136.8,343 M114.7,341 L114.7,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,202.3 L92.6,202.3 M87.6,132.9 L92.6,132.9 M87.6,63.55 L92.6,63.55 M87.6,202.3 L92.6,202.3 M87.6,271.6 L92.6,271.6 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M269.2,341 L269.2,346 M357.6,341 L357.6,346 M445.9,341 L445.9,346 M269.2,341 L269.2,346 M180.9,341 L180.9,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="357.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">5</text>
+<text x="445.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="269.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="180.9" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="135.3" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="81.6" y="65.95" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="274" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sn(k, phi)</text></g>
+<g id="xLabel">
+<text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,126.8 L94.37,138.8 L96.13,151.4 L97.9,164.6 L99.67,178.1 L101.4,191.8 L103.2,205.7 L105,219.5 L106.7,233.2 L108.5,246.5 L110.3,259.4 L112,271.8 L113.8,283.4 L115.6,294.2 L117.3,304.2 L119.1,313 L120.9,320.8 L122.6,327.4 L124.4,332.8 L126.2,336.8 L127.9,339.5 L129.7,340.9 L131.5,340.8 L133.2,339.4 L135,336.5 L136.8,332.4 L138.5,326.9 L140.3,320.3 L142.1,312.4 L143.8,303.4 L145.6,293.4 L147.4,282.5 L149.1,270.8 L150.9,258.4 L152.7,245.5 L154.4,232.1 L156.2,218.4 L158,204.6 L159.7,190.7 L161.5,177 L163.3,163.5 L165,150.4 L166.8,137.8 L168.6,125.9 L170.3,114.7 L172.1,104.4 L173.9,95.07 L175.6,86.82 L177.4,79.72 L179.2,73.84 L180.9,69.25 L182.7,65.98 L184.5,64.08 L186.2,63.56 L188,64.42 L189.8,66.67 L191.5,70.26 L193.3,75.18 L195.1,81.36 L196.8,88.76 L198.6,97.29 L200.4,106.9 L202.1,117.4 L203.9,128.8 L205.7,140.9 L207.4,153.6 L209.2,166.8 L211,180.4 L212.7,194.2 L214.5,208 L216.3,221.9 L218,235.5 L219.8,248.7 L221.6,261.6 L223.3,273.8 L225.1,285.3 L226.9,296 L228.6,305.7 L230.4,314.4 L232.2,322 L233.9,328.4 L235.7,333.6 L237.5,337.4 L239.2,339.8 L241,340.9 L242.7,340.7 L244.5,339 L246.3,335.9 L248,331.6 L249.8,325.9 L251.6,319 L253.3,310.9 L255.1,301.8 L256.9,291.6 L258.6,280.6 L260.4,268.8 L262.2,256.3 L263.9,243.3 L265.7,229.8 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.7 L274.5,161.3 L276.3,148.3 L278.1,135.8 L279.8,123.9 L281.6,112.9 L283.4,102.8 L285.1,93.61 L286.9,85.54 L288.7,78.64 L290.4,72.98 L292.2,68.6 L294,65.57 L295.7,63.9 L297.5,63.61 L299.3,64.71 L301,67.18 L302.8,71 L304.6,76.13 L306.3,82.53 L308.1,90.12 L309.9,98.83 L311.6,108.6 L313.4,119.3 L315.2,130.8 L316.9,143 L318.7,155.8 L320.5,169.1 L322.2,182.7 L324,196.5 L325.8,210.4 L327.5,224.2 L329.3,237.7 L331.1,250.9 L332.8,263.7 L334.6,275.8 L336.4,287.2 L338.1,297.7 L339.9,307.3 L341.7,315.8 L343.4,323.2 L345.2,329.4 L347,334.3 L348.7,337.9 L350.5,340.1 L352.3,341 L354,340.5 L355.8,338.6 L357.6,335.3 L359.3,330.7 L361.1,324.8 L362.9,317.7 L364.6,309.5 L366.4,300.2 L368.2,289.8 L369.9,278.7 L371.7,266.7 L373.5,254.1 L375.2,241 L377,227.5 L378.8,213.8 L380.5,199.9 L382.3,186.1 L384.1,172.4 L385.8,159.1 L387.6,146.1 L389.4,133.7 L391.1,122 L392.9,111.1 L394.7,101.1 L396.4,92.17 L398.2,84.3 L400,77.6 L401.7,72.15 L403.5,68 L405.3,65.19 L407,63.75 L408.8,63.7 L410.6,65.03 L412.3,67.73 L414.1,71.77 L415.9,77.12 L417.6,83.72 L419.4,91.5 L421.2,100.4 L422.9,110.3 L424.7,121.1 L426.5,132.8 L428.2,145.1 L430,158 L431.8,171.4 L433.5,185 L435.3,198.8 L437.1,212.7 L438.8,226.5 L440.6,240 L442.4,253.1 L444.1,265.7 L445.9,277.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M92.6,218.1 L94.37,231.7 L96.13,245 L97.9,257.8 L99.67,269.9 L101.4,281.2 L103.2,291.7 L105,301.3 L106.7,309.9 L108.5,317.4 L110.3,323.9 L112,329.4 L113.8,333.8 L115.6,337.2 L117.3,339.5 L119.1,340.7 L120.9,341 L122.6,340.1 L124.4,338.3 L126.2,335.4 L127.9,331.4 L129.7,326.4 L131.5,320.3 L133.2,313.2 L135,305.1 L136.8,295.9 L138.5,285.8 L140.3,274.8 L142.1,263 L143.8,250.5 L145.6,237.4 L147.4,223.9 L149.1,210.2 L150.9,196.3 L152.7,182.5 L154.4,169 L156.2,155.8 L158,143.2 L159.7,131.3 L161.5,120.2 L163.3,110 L165,100.7 L166.8,92.42 L168.6,85.16 L170.3,78.94 L172.1,73.78 L173.9,69.67 L175.6,66.62 L177.4,64.61 L179.2,63.64 L180.9,63.72 L182.7,64.84 L184.5,67 L186.2,70.2 L188,74.46 L189.8,79.78 L191.5,86.15 L193.3,93.56 L195.1,102 L196.8,111.4 L198.6,121.8 L200.4,133 L202.1,145 L203.9,157.7 L205.7,170.9 L207.4,184.5 L209.2,198.3 L211,212.2 L212.7,225.9 L214.5,239.4 L216.3,252.4 L218,264.8 L219.8,276.5 L221.6,287.3 L223.3,297.3 L225.1,306.3 L226.9,314.3 L228.6,321.3 L230.4,327.2 L232.2,332 L233.9,335.9 L235.7,338.6 L237.5,340.3 L239.2,341 L241,340.6 L242.7,339.2 L244.5,336.7 L246.3,333.2 L248,328.7 L249.8,323.1 L251.6,316.4 L253.3,308.7 L255.1,300 L256.9,290.3 L258.6,279.6 L260.4,268.2 L262.2,256 L263.9,243.1 L265.7,229.8 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.8 L274.5,161.4 L276.3,148.6 L278.1,136.4 L279.8,124.9 L281.6,114.3 L283.4,104.6 L285.1,95.86 L286.9,88.15 L288.7,81.49 L290.4,75.87 L292.2,71.31 L294,67.8 L295.7,65.35 L297.5,63.93 L299.3,63.56 L301,64.23 L302.8,65.94 L304.6,68.7 L306.3,72.5 L308.1,77.36 L309.9,83.28 L311.6,90.25 L313.4,98.24 L315.2,107.2 L316.9,117.2 L318.7,128.1 L320.5,139.8 L322.2,152.2 L324,165.2 L325.8,178.6 L327.5,192.4 L329.3,206.2 L331.1,220 L332.8,233.6 L334.6,246.8 L336.4,259.5 L338.1,271.5 L339.9,282.8 L341.7,293.1 L343.4,302.6 L345.2,311 L347,318.4 L348.7,324.8 L350.5,330.1 L352.3,334.3 L354,337.6 L355.8,339.7 L357.6,340.8 L359.3,340.9 L361.1,339.9 L362.9,337.9 L364.6,334.9 L366.4,330.8 L368.2,325.6 L369.9,319.4 L371.7,312.1 L373.5,303.8 L375.2,294.6 L377,284.3 L378.8,273.2 L380.5,261.3 L382.3,248.7 L384.1,235.6 L385.8,222 L387.6,208.2 L389.4,194.4 L391.1,180.6 L392.9,167.1 L394.7,154 L396.4,141.5 L398.2,129.7 L400,118.7 L401.7,108.6 L403.5,99.49 L405.3,91.34 L407,84.23 L408.8,78.16 L410.6,73.14 L412.3,69.18 L414.1,66.27 L415.9,64.41 L417.6,63.59 L419.4,63.81 L421.2,65.08 L422.9,67.38 L424.7,70.74 L426.5,75.14 L428.2,80.61 L430,87.12 L431.8,94.68 L433.5,103.3 L435.3,112.8 L437.1,123.3 L438.8,134.7 L440.6,146.8 L442.4,159.5 L444.1,172.8 L445.9,186.4 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M92.6,334.8 L94.37,337.3 L96.13,339.2 L97.9,340.4 L99.67,340.9 L101.4,340.9 L103.2,340.3 L105,339 L106.7,337.1 L108.5,334.5 L110.3,331.2 L112,327.2 L113.8,322.3 L115.6,316.6 L117.3,309.9 L119.1,302.3 L120.9,293.8 L122.6,284.2 L124.4,273.7 L126.2,262.3 L127.9,250.1 L129.7,237.2 L131.5,223.8 L133.2,210 L135,196.2 L136.8,182.4 L138.5,168.9 L140.3,156 L142.1,143.7 L143.8,132.2 L145.6,121.5 L147.4,111.9 L149.1,103.2 L150.9,95.48 L152.7,88.72 L154.4,82.88 L156.2,77.91 L158,73.76 L159.7,70.38 L161.5,67.72 L163.3,65.74 L165,64.4 L166.8,63.69 L168.6,63.58 L170.3,64.09 L172.1,65.21 L173.9,66.97 L175.6,69.4 L177.4,72.53 L179.2,76.41 L180.9,81.09 L182.7,86.63 L184.5,93.07 L186.2,100.5 L188,108.8 L189.8,118.1 L191.5,128.4 L193.3,139.7 L195.1,151.7 L196.8,164.5 L198.6,177.8 L200.4,191.5 L202.1,205.3 L203.9,219.1 L205.7,232.7 L207.4,245.8 L209.2,258.2 L211,269.9 L212.7,280.7 L214.5,290.6 L216.3,299.5 L218,307.5 L219.8,314.4 L221.6,320.5 L223.3,325.6 L225.1,329.9 L226.9,333.5 L228.6,336.3 L230.4,338.4 L232.2,339.9 L233.9,340.8 L235.7,341 L237.5,340.6 L239.2,339.6 L241,338 L242.7,335.7 L244.5,332.8 L246.3,329.1 L248,324.6 L249.8,319.2 L251.6,313 L253.3,305.8 L255.1,297.7 L256.9,288.5 L258.6,278.4 L260.4,267.4 L262.2,255.6 L263.9,242.9 L265.7,229.7 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.8 L274.5,161.6 L276.3,149 L278.1,137.1 L279.8,126.1 L281.6,116 L283.4,106.9 L285.1,98.75 L286.9,91.57 L288.7,85.34 L290.4,79.99 L292.2,75.49 L294,71.78 L295.7,68.8 L297.5,66.53 L299.3,64.91 L301,63.92 L302.8,63.55 L304.6,63.79 L306.3,64.64 L308.1,66.12 L309.9,68.24 L311.6,71.06 L313.4,74.61 L315.2,78.93 L316.9,84.09 L318.7,90.13 L320.5,97.09 L322.2,105 L324,113.9 L325.8,123.8 L327.5,134.6 L329.3,146.3 L331.1,158.8 L332.8,171.9 L334.6,185.4 L336.4,199.2 L338.1,213.1 L339.9,226.8 L341.7,240.1 L343.4,252.8 L345.2,264.9 L347,276.1 L348.7,286.4 L350.5,295.7 L352.3,304.1 L354,311.5 L355.8,317.9 L357.6,323.5 L359.3,328.1 L361.1,332 L362.9,335.2 L364.6,337.6 L366.4,339.3 L368.2,340.5 L369.9,341 L371.7,340.9 L373.5,340.1 L375.2,338.8 L377,336.8 L378.8,334.2 L380.5,330.8 L382.3,326.6 L384.1,321.7 L385.8,315.8 L387.6,309.1 L389.4,301.4 L391.1,292.7 L392.9,283 L394.7,272.4 L396.4,260.9 L398.2,248.6 L400,235.6 L401.7,222.1 L403.5,208.4 L405.3,194.5 L407,180.8 L408.8,167.4 L410.6,154.5 L412.3,142.2 L414.1,130.8 L415.9,120.3 L417.6,110.8 L419.4,102.2 L421.2,94.61 L422.9,87.97 L424.7,82.24 L426.5,77.37 L428.2,73.31 L430,70.02 L431.8,67.44 L433.5,65.54 L435.3,64.28 L437.1,63.64 L438.8,63.61 L440.6,64.19 L442.4,65.39 L444.1,67.23 L445.9,69.74 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M92.6,154.3 L94.37,142.4 L96.13,131.5 L97.9,121.6 L99.67,112.7 L101.4,104.8 L103.2,97.96 L105,92.01 L106.7,86.89 L108.5,82.54 L110.3,78.85 L112,75.74 L113.8,73.14 L115.6,70.98 L117.3,69.2 L119.1,67.74 L120.9,66.56 L122.6,65.61 L124.4,64.87 L126.2,64.31 L127.9,63.91 L129.7,63.66 L131.5,63.56 L133.2,63.58 L135,63.75 L136.8,64.05 L138.5,64.51 L140.3,65.14 L142.1,65.96 L143.8,67 L145.6,68.29 L147.4,69.87 L149.1,71.8 L150.9,74.13 L152.7,76.92 L154.4,80.25 L156.2,84.2 L158,88.85 L159.7,94.28 L161.5,100.6 L163.3,107.9 L165,116.1 L166.8,125.4 L168.6,135.7 L170.3,147.1 L172.1,159.3 L173.9,172.2 L175.6,185.7 L177.4,199.5 L179.2,213.4 L180.9,227 L182.7,240.2 L184.5,252.7 L186.2,264.4 L188,275.1 L189.8,284.8 L191.5,293.5 L193.3,301.2 L195.1,307.9 L196.8,313.6 L198.6,318.6 L200.4,322.8 L202.1,326.4 L203.9,329.4 L205.7,331.9 L207.4,333.9 L209.2,335.7 L211,337.1 L212.7,338.2 L214.5,339.1 L216.3,339.8 L218,340.3 L219.8,340.7 L221.6,340.9 L223.3,341 L225.1,340.9 L226.9,340.8 L228.6,340.4 L230.4,339.9 L232.2,339.3 L233.9,338.4 L235.7,337.3 L237.5,336 L239.2,334.3 L241,332.3 L242.7,329.9 L244.5,327 L246.3,323.6 L248,319.5 L249.8,314.7 L251.6,309.1 L253.3,302.6 L255.1,295.1 L256.9,286.7 L258.6,277.1 L260.4,266.6 L262.2,255.1 L263.9,242.7 L265.7,229.7 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.9 L274.5,161.8 L276.3,149.4 L278.1,137.9 L279.8,127.4 L281.6,117.9 L283.4,109.4 L285.1,102 L286.9,95.47 L288.7,89.87 L290.4,85.07 L292.2,80.99 L294,77.54 L295.7,74.65 L297.5,72.23 L299.3,70.23 L301,68.58 L302.8,67.24 L304.6,66.15 L306.3,65.29 L308.1,64.62 L309.9,64.13 L311.6,63.8 L313.4,63.6 L315.2,63.55 L316.9,63.63 L318.7,63.85 L320.5,64.22 L322.2,64.74 L324,65.44 L325.8,66.35 L327.5,67.48 L329.3,68.89 L331.1,70.6 L332.8,72.68 L334.6,75.18 L336.4,78.18 L338.1,81.75 L339.9,85.96 L341.7,90.92 L343.4,96.7 L345.2,103.4 L347,111 L348.7,119.7 L350.5,129.4 L352.3,140.2 L354,151.8 L355.8,164.4 L357.6,177.6 L359.3,191.2 L361.1,205 L362.9,218.8 L364.6,232.3 L366.4,245.3 L368.2,257.5 L369.9,268.8 L371.7,279.1 L373.5,288.4 L375.2,296.7 L377,304 L378.8,310.3 L380.5,315.7 L382.3,320.4 L384.1,324.3 L385.8,327.6 L387.6,330.4 L389.4,332.7 L391.1,334.7 L392.9,336.3 L394.7,337.5 L396.4,338.6 L398.2,339.4 L400,340 L401.7,340.5 L403.5,340.8 L405.3,341 L407,341 L408.8,340.9 L410.6,340.6 L412.3,340.2 L414.1,339.7 L415.9,338.9 L417.6,338 L419.4,336.8 L421.2,335.3 L422.9,333.6 L424.7,331.4 L426.5,328.8 L428.2,325.7 L430,322 L431.8,317.7 L433.5,312.5 L435.3,306.6 L437.1,299.7 L438.8,291.9 L440.6,283 L442.4,273.1 L444.1,262.1 L445.9,250.3 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M92.6,341 L94.37,341 L96.13,341 L97.9,341 L99.67,341 L101.4,341 L103.2,341 L105,341 L106.7,341 L108.5,341 L110.3,341 L112,341 L113.8,341 L115.6,341 L117.3,341 L119.1,341 L120.9,341 L122.6,341 L124.4,341 L126.2,341 L127.9,341 L129.7,341 L131.5,341 L133.2,341 L135,341 L136.8,341 L138.5,341 L140.3,341 L142.1,341 L143.8,341 L145.6,341 L147.4,341 L149.1,341 L150.9,341 L152.7,341 L154.4,341 L156.2,341 L158,341 L159.7,341 L161.5,341 L163.3,341 L165,341 L166.8,341 L168.6,341 L170.3,341 L172.1,341 L173.9,341 L175.6,341 L177.4,341 L179.2,341 L180.9,341 L182.7,341 L184.5,341 L186.2,341 L188,341 L189.8,341 L191.5,341 L193.3,340.9 L195.1,340.9 L196.8,340.9 L198.6,340.9 L200.4,340.9 L202.1,340.9 L203.9,340.8 L205.7,340.8 L207.4,340.7 L209.2,340.7 L211,340.6 L212.7,340.5 L214.5,340.4 L216.3,340.3 L218,340.2 L219.8,340 L221.6,339.8 L223.3,339.5 L225.1,339.1 L226.9,338.7 L228.6,338.2 L230.4,337.6 L232.2,336.9 L233.9,336 L235.7,334.9 L237.5,333.6 L239.2,332 L241,330.1 L242.7,327.8 L244.5,325.1 L246.3,321.8 L248,317.9 L249.8,313.3 L251.6,307.9 L253.3,301.6 L255.1,294.4 L256.9,286.1 L258.6,276.8 L260.4,266.4 L262.2,255 L263.9,242.7 L265.7,229.7 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.9 L274.5,161.9 L276.3,149.6 L278.1,138.2 L279.8,127.8 L281.6,118.4 L283.4,110.2 L285.1,102.9 L286.9,96.62 L288.7,91.22 L290.4,86.63 L292.2,82.73 L294,79.45 L295.7,76.71 L297.5,74.42 L299.3,72.51 L301,70.93 L302.8,69.62 L304.6,68.54 L306.3,67.65 L308.1,66.91 L309.9,66.31 L311.6,65.81 L313.4,65.41 L315.2,65.07 L316.9,64.8 L318.7,64.57 L320.5,64.39 L322.2,64.24 L324,64.11 L325.8,64.01 L327.5,63.93 L329.3,63.86 L331.1,63.8 L332.8,63.76 L334.6,63.72 L336.4,63.69 L338.1,63.66 L339.9,63.64 L341.7,63.63 L343.4,63.61 L345.2,63.6 L347,63.59 L348.7,63.58 L350.5,63.58 L352.3,63.57 L354,63.57 L355.8,63.56 L357.6,63.56 L359.3,63.56 L361.1,63.56 L362.9,63.56 L364.6,63.55 L366.4,63.55 L368.2,63.55 L369.9,63.55 L371.7,63.55 L373.5,63.55 L375.2,63.55 L377,63.55 L378.8,63.55 L380.5,63.55 L382.3,63.55 L384.1,63.55 L385.8,63.55 L387.6,63.55 L389.4,63.55 L391.1,63.55 L392.9,63.55 L394.7,63.55 L396.4,63.55 L398.2,63.55 L400,63.55 L401.7,63.55 L403.5,63.55 L405.3,63.55 L407,63.55 L408.8,63.55 L410.6,63.55 L412.3,63.55 L414.1,63.55 L415.9,63.55 L417.6,63.55 L419.4,63.55 L421.2,63.55 L422.9,63.55 L424.7,63.55 L426.5,63.55 L428.2,63.55 L430,63.55 L431.8,63.55 L433.5,63.55 L435.3,63.55 L437.1,63.55 L438.8,63.55 L440.6,63.55 L442.4,63.55 L444.1,63.55 L445.9,63.55 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="467" y="58" width="107" height="154"/><rect x="467" y="58" width="107" height="154"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="86" x2="495" y2="86"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="114" x2="495" y2="114"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="142" x2="495" y2="142"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="170" x2="495" y2="170"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="481" y1="198" x2="495" y2="198"/></g>
+</g>
+<g id="legendText">
+<text x="502" y="86" font-size="14" font-family="Verdana">k=0</text>
+<text x="502" y="114" font-size="14" font-family="Verdana">k=0.5</text>
+<text x="502" y="142" font-size="14" font-family="Verdana">k=0.75</text>
+<text x="502" y="170" font-size="14" font-family="Verdana">k=0.95</text>
+<text x="502" y="198" font-size="14" font-family="Verdana">k=1</text></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Jacobi Elliptic sn</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/sf_graphs.cpp b/doc/sf_and_dist/graphs/sf_graphs.cpp
index d672149be..d67d97cdd 100644
--- a/doc/sf_and_dist/graphs/sf_graphs.cpp
+++ b/doc/sf_and_dist/graphs/sf_graphs.cpp
@@ -248,7 +248,7 @@ int main()
    double (*f2i)(int, double);
    double (*f3)(double, double, double);
    double (*f4)(double, double, double, double);
-   
+
    f = boost::math::zeta;
    plot.add(f, 1 + find_end_point(f, 0.1, 40.0, false, 1.0), 10, "");
    plot.add(f, -20, 1 + find_end_point(f, -0.1, -40.0, false, 1.0), "");
@@ -568,6 +568,114 @@ int main()
          -0.5, 4, true, 1) + 1, "n=0.75 &#x3C6;=&#x3C0;/2");
    plot.plot("Elliptic Of the Third Kind", "ellint_3.svg", "k", "ellint_3(k, n, phi)");
 
+   f2 = boost::math::jacobi_sn;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -10, 10, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -10, 10, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
+   plot.plot("Jacobi Elliptic sn", "jacobi_sn.svg", "k", "jacobi_sn(k, phi)");
+
+   f2 = boost::math::jacobi_cn;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -10, 10, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -10, 10, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
+   plot.plot("Jacobi Elliptic cn", "jacobi_cn.svg", "k", "jacobi_cn(k, phi)");
+
+   f2 = boost::math::jacobi_dn;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -10, 10, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -10, 10, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
+   plot.plot("Jacobi Elliptic dn", "jacobi_dn.svg", "k", "jacobi_dn(k, phi)");
+
+   f2 = boost::math::jacobi_cd;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -10, 10, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -10, 10, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
+   plot.plot("Jacobi Elliptic cd", "jacobi_cd.svg", "k", "jacobi_cd(k, phi)");
+
+   f2 = boost::math::jacobi_cs;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), 0.1, 3, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), 0.1, 3, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), 0.1, 3, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), 0.1, 3, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), 0.1, 3, "k=1");
+   plot.plot("Jacobi Elliptic cs", "jacobi_cs.svg", "k", "jacobi_cs(k, phi)");
+
+   f2 = boost::math::jacobi_dc;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -10, 10, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -10, 10, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
+   plot.plot("Jacobi Elliptic dc", "jacobi_dc.svg", "k", "jacobi_dc(k, phi)");
+
+   f2 = boost::math::jacobi_ds;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), 0.1, 3, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), 0.1, 3, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), 0.1, 3, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), 0.1, 3, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), 0.1, 3, "k=1");
+   plot.plot("Jacobi Elliptic ds", "jacobi_ds.svg", "k", "jacobi_ds(k, phi)");
+
+   f2 = boost::math::jacobi_nc;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -5, 5, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -5, 5, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -5, 5, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -5, 5, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -5, 5, "k=1");
+   plot.plot("Jacobi Elliptic nc", "jacobi_nc.svg", "k", "jacobi_nc(k, phi)");
+
+   f2 = boost::math::jacobi_ns;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), 0.1, 4, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), 0.1, 4, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), 0.1, 4, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), 0.1, 4, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), 0.1, 4, "k=1");
+   plot.plot("Jacobi Elliptic ns", "jacobi_ns.svg", "k", "jacobi_ns(k, phi)");
+
+   f2 = boost::math::jacobi_nd;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -2, 2, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -2, 2, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -2, 2, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -2, 2, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -2, 2, "k=1");
+   plot.plot("Jacobi Elliptic nd", "jacobi_nd.svg", "k", "jacobi_nd(k, phi)");
+
+   f2 = boost::math::jacobi_sc;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -5, 5, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -5, 5, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -5, 5, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -5, 5, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -5, 5, "k=1");
+   plot.plot("Jacobi Elliptic sc", "jacobi_sc.svg", "k", "jacobi_sc(k, phi)");
+
+   f2 = boost::math::jacobi_sd;
+   plot.clear();
+   plot.add(boost::bind(f2, 0, _1), -2.5, 2.5, "k=0");
+   plot.add(boost::bind(f2, 0.5, _1), -2.5, 2.5, "k=0.5");
+   plot.add(boost::bind(f2, 0.75, _1), -2.5, 2.5, "k=0.75");
+   plot.add(boost::bind(f2, 0.95, _1), -2.5, 2.5, "k=0.95");
+   plot.add(boost::bind(f2, 1, _1), -2.5, 2.5, "k=1");
+   plot.plot("Jacobi Elliptic sd", "jacobi_sd.svg", "k", "jacobi_sd(k, phi)");
+
    return 0;
 }
 
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index f0094e8cc..85dacbe28 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -307,6 +307,35 @@
 <dt><span class="section"><a href="math_toolkit/special/ellint/ellint_3.html">Elliptic Integrals
         of the Third Kind - Legendre Form</a></span></dt>
 </dl></dd>
+<dt><span class="section"><a href="math_toolkit/special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
+<dd><dl>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_elliptic.html">Jacobi
+        Elliptic SN, CN and DN</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cd.html">Jacobi Elliptic
+        Function cd</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cn.html">Jacobi Elliptic
+        Function cn</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cs.html">Jacobi Elliptic
+        Function cs</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_dc.html">Jacobi Elliptic
+        Function dc</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_dn.html">Jacobi Elliptic
+        Function dn</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_ds.html">Jacobi Elliptic
+        Function ds</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_nc.html">Jacobi Elliptic
+        Function nc</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_nd.html">Jacobi Elliptic
+        Function nd</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_ns.html">Jacobi Elliptic
+        Function ns</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_sc.html">Jacobi Elliptic
+        Function sc</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_sd.html">Jacobi Elliptic
+        Function sd</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_sn.html">Jacobi Elliptic
+        Function sn</a></span></dt>
+</dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/zetas.html">Zeta Functions</a></span></dt>
 <dd><dl><dt><span class="section"><a href="math_toolkit/special/zetas/zeta.html">Riemann Zeta Function</a></span></dt></dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/expint.html">Exponential Integrals</a></span></dt>
@@ -541,7 +570,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: May 14, 2012 at 18:06:46 GMT</small></p></td>
+<td align="left"><p><small>Last revised: May 16, 2012 at 16:09:40 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index b73f963b6..9e64e628d 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,10 +22,10 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1277851">
+<div class="section id1330712">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1277851"></a>Function Index</h2></div></div></div>
-<p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">K</a> <a class="link" href="s13.html#idx_id_10">L</a> <a class="link" href="s13.html#idx_id_11">M</a> <a class="link" href="s13.html#idx_id_12">N</a> <a class="link" href="s13.html#idx_id_13">O</a> <a class="link" href="s13.html#idx_id_14">P</a> <a class="link" href="s13.html#idx_id_15">Q</a> <a class="link" href="s13.html#idx_id_16">R</a> <a class="link" href="s13.html#idx_id_17">S</a> <a class="link" href="s13.html#idx_id_18">T</a> <a class="link" href="s13.html#idx_id_19">U</a> <a class="link" href="s13.html#idx_id_20">V</a> <a class="link" href="s13.html#idx_id_21">W</a> <a class="link" href="s13.html#idx_id_22">Z</a></p>
+<a name="id1330712"></a>Function Index</h2></div></div></div>
+<p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_0"></a><span class="term">A</span>
@@ -704,8 +704,8 @@
 <div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;48.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;49.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1211,7 +1211,64 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_9"></a><span class="term">K</span>
+<a name="idx_id_9"></a><span class="term">J</span>
+</dt>
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cs</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_dc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_dn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_ds</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_elliptic</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_nc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_nd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_ns</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+</li>
+</ul></div></dd>
+<dt>
+<a name="idx_id_10"></a><span class="term">K</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1231,7 +1288,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_10"></a><span class="term">L</span>
+<a name="idx_id_11"></a><span class="term">L</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1514,7 +1571,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_11"></a><span class="term">M</span>
+<a name="idx_id_12"></a><span class="term">M</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1568,7 +1625,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_12"></a><span class="term">N</span>
+<a name="idx_id_13"></a><span class="term">N</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1675,14 +1732,14 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_13"></a><span class="term">O</span>
+<a name="idx_id_14"></a><span class="term">O</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_14"></a><span class="term">P</span>
+<a name="idx_id_15"></a><span class="term">P</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1697,7 +1754,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_15"></a><span class="term">Q</span>
+<a name="idx_id_16"></a><span class="term">Q</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
@@ -1716,7 +1773,7 @@
 </ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_16"></a><span class="term">R</span>
+<a name="idx_id_17"></a><span class="term">R</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1854,7 +1911,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_17"></a><span class="term">S</span>
+<a name="idx_id_18"></a><span class="term">S</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2058,7 +2115,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_18"></a><span class="term">T</span>
+<a name="idx_id_19"></a><span class="term">T</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2166,7 +2223,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_19"></a><span class="term">U</span>
+<a name="idx_id_20"></a><span class="term">U</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2228,7 +2285,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_20"></a><span class="term">V</span>
+<a name="idx_id_21"></a><span class="term">V</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2257,7 +2314,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_21"></a><span class="term">W</span>
+<a name="idx_id_22"></a><span class="term">W</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2270,12 +2327,12 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_22"></a><span class="term">Z</span>
+<a name="idx_id_23"></a><span class="term">Z</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
 <div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;47.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index b6ad66578..f39426b2c 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,13 +22,13 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1293285">
+<div class="section id1349414">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1293285"></a>Class Index</h2></div></div></div>
-<p><a class="link" href="s14.html#idx_id_24">B</a> <a class="link" href="s14.html#idx_id_25">C</a> <a class="link" href="s14.html#idx_id_26">D</a> <a class="link" href="s14.html#idx_id_27">E</a> <a class="link" href="s14.html#idx_id_28">F</a> <a class="link" href="s14.html#idx_id_29">G</a> <a class="link" href="s14.html#idx_id_30">H</a> <a class="link" href="s14.html#idx_id_31">I</a> <a class="link" href="s14.html#idx_id_33">L</a> <a class="link" href="s14.html#idx_id_34">M</a> <a class="link" href="s14.html#idx_id_35">N</a> <a class="link" href="s14.html#idx_id_37">P</a> <a class="link" href="s14.html#idx_id_39">R</a> <a class="link" href="s14.html#idx_id_40">S</a> <a class="link" href="s14.html#idx_id_41">T</a> <a class="link" href="s14.html#idx_id_42">U</a> <a class="link" href="s14.html#idx_id_44">W</a></p>
+<a name="id1349414"></a>Class Index</h2></div></div></div>
+<p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
-<a name="idx_id_24"></a><span class="term">B</span>
+<a name="idx_id_25"></a><span class="term">B</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
@@ -36,7 +36,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_25"></a><span class="term">C</span>
+<a name="idx_id_26"></a><span class="term">C</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -50,14 +50,14 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_26"></a><span class="term">D</span>
+<a name="idx_id_27"></a><span class="term">D</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_27"></a><span class="term">E</span>
+<a name="idx_id_28"></a><span class="term">E</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -80,14 +80,14 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_28"></a><span class="term">F</span>
+<a name="idx_id_29"></a><span class="term">F</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_29"></a><span class="term">G</span>
+<a name="idx_id_30"></a><span class="term">G</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -97,11 +97,11 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_30"></a><span class="term">H</span>
+<a name="idx_id_31"></a><span class="term">H</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
 <dt>
-<a name="idx_id_31"></a><span class="term">I</span>
+<a name="idx_id_32"></a><span class="term">I</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
@@ -112,7 +112,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_33"></a><span class="term">L</span>
+<a name="idx_id_35"></a><span class="term">L</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
@@ -127,14 +127,14 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_34"></a><span class="term">M</span>
+<a name="idx_id_36"></a><span class="term">M</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_35"></a><span class="term">N</span>
+<a name="idx_id_37"></a><span class="term">N</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
@@ -172,7 +172,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_37"></a><span class="term">P</span>
+<a name="idx_id_39"></a><span class="term">P</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
@@ -186,18 +186,18 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_39"></a><span class="term">R</span>
+<a name="idx_id_41"></a><span class="term">R</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
 <dt>
-<a name="idx_id_40"></a><span class="term">S</span>
+<a name="idx_id_42"></a><span class="term">S</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_41"></a><span class="term">T</span>
+<a name="idx_id_43"></a><span class="term">T</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -213,7 +213,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_42"></a><span class="term">U</span>
+<a name="idx_id_44"></a><span class="term">U</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
@@ -223,7 +223,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_44"></a><span class="term">W</span>
+<a name="idx_id_46"></a><span class="term">W</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 5c7fd584b..d00091a6d 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,20 +22,20 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1294226">
+<div class="section id1350355">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1294226"></a>Typedef Index</h2></div></div></div>
-<p><a class="link" href="s15.html#idx_id_46">A</a> <a class="link" href="s15.html#idx_id_47">B</a> <a class="link" href="s15.html#idx_id_48">C</a> <a class="link" href="s15.html#idx_id_49">D</a> <a class="link" href="s15.html#idx_id_50">E</a> <a class="link" href="s15.html#idx_id_51">F</a> <a class="link" href="s15.html#idx_id_52">G</a> <a class="link" href="s15.html#idx_id_53">H</a> <a class="link" href="s15.html#idx_id_54">I</a> <a class="link" href="s15.html#idx_id_56">L</a> <a class="link" href="s15.html#idx_id_58">N</a> <a class="link" href="s15.html#idx_id_59">O</a> <a class="link" href="s15.html#idx_id_60">P</a> <a class="link" href="s15.html#idx_id_62">R</a> <a class="link" href="s15.html#idx_id_63">S</a> <a class="link" href="s15.html#idx_id_64">T</a> <a class="link" href="s15.html#idx_id_65">U</a> <a class="link" href="s15.html#idx_id_66">V</a> <a class="link" href="s15.html#idx_id_67">W</a></p>
+<a name="id1350355"></a>Typedef Index</h2></div></div></div>
+<p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
-<a name="idx_id_46"></a><span class="term">A</span>
+<a name="idx_id_48"></a><span class="term">A</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_47"></a><span class="term">B</span>
+<a name="idx_id_49"></a><span class="term">B</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -52,7 +52,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_48"></a><span class="term">C</span>
+<a name="idx_id_50"></a><span class="term">C</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -71,7 +71,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_49"></a><span class="term">D</span>
+<a name="idx_id_51"></a><span class="term">D</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -96,7 +96,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_50"></a><span class="term">E</span>
+<a name="idx_id_52"></a><span class="term">E</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -113,7 +113,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_51"></a><span class="term">F</span>
+<a name="idx_id_53"></a><span class="term">F</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -133,7 +133,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_52"></a><span class="term">G</span>
+<a name="idx_id_54"></a><span class="term">G</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -150,14 +150,14 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_53"></a><span class="term">H</span>
+<a name="idx_id_55"></a><span class="term">H</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_54"></a><span class="term">I</span>
+<a name="idx_id_56"></a><span class="term">I</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -174,7 +174,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_56"></a><span class="term">L</span>
+<a name="idx_id_59"></a><span class="term">L</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -191,7 +191,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_58"></a><span class="term">N</span>
+<a name="idx_id_61"></a><span class="term">N</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -228,14 +228,14 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_59"></a><span class="term">O</span>
+<a name="idx_id_62"></a><span class="term">O</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_60"></a><span class="term">P</span>
+<a name="idx_id_63"></a><span class="term">P</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -296,7 +296,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_62"></a><span class="term">R</span>
+<a name="idx_id_65"></a><span class="term">R</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -309,7 +309,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_63"></a><span class="term">S</span>
+<a name="idx_id_66"></a><span class="term">S</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
@@ -319,14 +319,14 @@
 </ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_64"></a><span class="term">T</span>
+<a name="idx_id_67"></a><span class="term">T</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_65"></a><span class="term">U</span>
+<a name="idx_id_68"></a><span class="term">U</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -339,7 +339,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_66"></a><span class="term">V</span>
+<a name="idx_id_69"></a><span class="term">V</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
@@ -380,7 +380,7 @@
 </ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_67"></a><span class="term">W</span>
+<a name="idx_id_70"></a><span class="term">W</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 61968a82e..49c699e23 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,13 +22,13 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1299320">
+<div class="section id1352719">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1299320"></a>Macro Index</h2></div></div></div>
-<p><a class="link" href="s16.html#idx_id_70">B</a> <a class="link" href="s16.html#idx_id_74">F</a></p>
+<a name="id1352719"></a>Macro Index</h2></div></div></div>
+<p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
-<a name="idx_id_70"></a><span class="term">B</span>
+<a name="idx_id_73"></a><span class="term">B</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -260,7 +260,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_74"></a><span class="term">F</span>
+<a name="idx_id_77"></a><span class="term">F</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index b7344d7e3..eadce3121 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,13 +21,13 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1301093">
+<div class="section id1353945">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1301093"></a>Index</h2></div></div></div>
-<p><a class="link" href="s17.html#idx_id_92">A</a> <a class="link" href="s17.html#idx_id_93">B</a> <a class="link" href="s17.html#idx_id_94">C</a> <a class="link" href="s17.html#idx_id_95">D</a> <a class="link" href="s17.html#idx_id_96">E</a> <a class="link" href="s17.html#idx_id_97">F</a> <a class="link" href="s17.html#idx_id_98">G</a> <a class="link" href="s17.html#idx_id_99">H</a> <a class="link" href="s17.html#idx_id_100">I</a> <a class="link" href="s17.html#idx_id_101">K</a> <a class="link" href="s17.html#idx_id_102">L</a> <a class="link" href="s17.html#idx_id_103">M</a> <a class="link" href="s17.html#idx_id_104">N</a> <a class="link" href="s17.html#idx_id_105">O</a> <a class="link" href="s17.html#idx_id_106">P</a> <a class="link" href="s17.html#idx_id_107">Q</a> <a class="link" href="s17.html#idx_id_108">R</a> <a class="link" href="s17.html#idx_id_109">S</a> <a class="link" href="s17.html#idx_id_110">T</a> <a class="link" href="s17.html#idx_id_111">U</a> <a class="link" href="s17.html#idx_id_112">V</a> <a class="link" href="s17.html#idx_id_113">W</a> <a class="link" href="s17.html#idx_id_114">Z</a></p>
+<a name="id1353945"></a>Index</h2></div></div></div>
+<p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
-<a name="idx_id_92"></a><span class="term">A</span>
+<a name="idx_id_96"></a><span class="term">A</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -166,7 +166,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_93"></a><span class="term">B</span>
+<a name="idx_id_97"></a><span class="term">B</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -550,7 +550,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_94"></a><span class="term">C</span>
+<a name="idx_id_98"></a><span class="term">C</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1450,7 +1450,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_95"></a><span class="term">D</span>
+<a name="idx_id_99"></a><span class="term">D</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1525,7 +1525,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_96"></a><span class="term">E</span>
+<a name="idx_id_100"></a><span class="term">E</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -1779,11 +1779,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(n, z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;48.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;49.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_p(a,z)</span></p>
@@ -1819,7 +1819,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function zeta(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;47.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
@@ -1891,8 +1891,8 @@
 <div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;48.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;49.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1988,6 +1988,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -2033,7 +2034,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_97"></a><span class="term">F</span>
+<a name="idx_id_101"></a><span class="term">F</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2294,7 +2295,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_98"></a><span class="term">G</span>
+<a name="idx_id_102"></a><span class="term">G</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2434,7 +2435,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_99"></a><span class="term">H</span>
+<a name="idx_id_103"></a><span class="term">H</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2560,7 +2561,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_100"></a><span class="term">I</span>
+<a name="idx_id_104"></a><span class="term">I</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2824,7 +2825,119 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_101"></a><span class="term">K</span>
+<a name="idx_id_105"></a><span class="term">J</span>
+</dt>
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function cd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function cn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function cs</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function dc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function dn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function ds</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function nc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function nd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function ns</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function sc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function sd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic Function sn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Jacobi Elliptic SN, CN and DN</span></p>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
+</ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_cs</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_dc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_dn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_ds</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_elliptic</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_nc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_nd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_ns</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sc</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sd</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">jacobi_sn</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+</li>
+</ul></div></dd>
+<dt>
+<a name="idx_id_106"></a><span class="term">K</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -2851,7 +2964,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_102"></a><span class="term">L</span>
+<a name="idx_id_107"></a><span class="term">L</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -3246,7 +3359,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_103"></a><span class="term">M</span>
+<a name="idx_id_108"></a><span class="term">M</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -3326,7 +3439,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_104"></a><span class="term">N</span>
+<a name="idx_id_109"></a><span class="term">N</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -3596,7 +3709,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_105"></a><span class="term">O</span>
+<a name="idx_id_110"></a><span class="term">O</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -3613,7 +3726,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_106"></a><span class="term">P</span>
+<a name="idx_id_111"></a><span class="term">P</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -3760,7 +3873,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_107"></a><span class="term">Q</span>
+<a name="idx_id_112"></a><span class="term">Q</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
@@ -3779,7 +3892,7 @@
 </ul></div>
 </li></ul></div></dd>
 <dt>
-<a name="idx_id_108"></a><span class="term">R</span>
+<a name="idx_id_113"></a><span class="term">R</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4008,7 +4121,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_109"></a><span class="term">S</span>
+<a name="idx_id_114"></a><span class="term">S</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4313,7 +4426,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_110"></a><span class="term">T</span>
+<a name="idx_id_115"></a><span class="term">T</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4534,7 +4647,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_111"></a><span class="term">U</span>
+<a name="idx_id_116"></a><span class="term">U</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4670,7 +4783,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_112"></a><span class="term">V</span>
+<a name="idx_id_117"></a><span class="term">V</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4737,7 +4850,7 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_113"></a><span class="term">W</span>
+<a name="idx_id_118"></a><span class="term">W</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none">
@@ -4767,12 +4880,12 @@
 </li>
 </ul></div></dd>
 <dt>
-<a name="idx_id_114"></a><span class="term">Z</span>
+<a name="idx_id_119"></a><span class="term">Z</span>
 </dt>
 <dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
 <div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;47.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
index c189b9485..f3ef1ee6f 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
@@ -228,7 +228,7 @@
         computing to float precision with double precision arithmetic.
       </p>
 <div class="table">
-<a name="math_toolkit.backgrounders.lanczos.optimal_choices_for_n_and_g_when_computing_with_guard_digits__source__pugh_"></a><p class="title"><b>Table&#160;58.&#160;Optimal choices for N and g when computing with guard digits (source:
+<a name="math_toolkit.backgrounders.lanczos.optimal_choices_for_n_and_g_when_computing_with_guard_digits__source__pugh_"></a><p class="title"><b>Table&#160;59.&#160;Optimal choices for N and g when computing with guard digits (source:
         Pugh)</b></p>
 <div class="table-contents"><table class="table" summary="Optimal choices for N and g when computing with guard digits (source:
         Pugh)">
@@ -371,7 +371,7 @@
         exactly matches the machine epsilon for the type in question.
       </p>
 <div class="table">
-<a name="math_toolkit.backgrounders.lanczos.optimum_value_for_n_and_g_when_computing_at_fixed_precision"></a><p class="title"><b>Table&#160;59.&#160;Optimum value for N and g when computing at fixed precision</b></p>
+<a name="math_toolkit.backgrounders.lanczos.optimum_value_for_n_and_g_when_computing_at_fixed_precision"></a><p class="title"><b>Table&#160;60.&#160;Optimum value for N and g when computing at fixed precision</b></p>
 <div class="table-contents"><table class="table" summary="Optimum value for N and g when computing at fixed precision">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/constants.html b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
index e232c6618..9bb34f5bd 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
@@ -31,7 +31,7 @@
         rationale for their inclusion).
       </p>
 <div class="table">
-<a name="math_toolkit.constants.constants.mathematical_constants"></a><p class="title"><b>Table&#160;51.&#160;Mathematical Constants</b></p>
+<a name="math_toolkit.constants.constants.mathematical_constants"></a><p class="title"><b>Table&#160;52.&#160;Mathematical Constants</b></p>
 <div class="table-contents"><table class="table" summary="Mathematical Constants">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 72bbf68da..d573de825 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id818653"></a>
+        <a class="indexterm" name="id863436"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 1be09a220..32cfa7acb 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id818524"></a>
+        <a class="indexterm" name="id863307"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
index 734f7d1f0..2c03ba1e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
@@ -35,7 +35,7 @@
         in this respect).
       </p>
 <div class="table">
-<a name="math_toolkit.perf.comp_compilers.performance_comparison_of_various_windows_compilers"></a><p class="title"><b>Table&#160;53.&#160;Performance Comparison of Various Windows Compilers</b></p>
+<a name="math_toolkit.perf.comp_compilers.performance_comparison_of_various_windows_compilers"></a><p class="title"><b>Table&#160;54.&#160;Performance Comparison of Various Windows Compilers</b></p>
 <div class="table-contents"><table class="table" summary="Performance Comparison of Various Windows Compilers">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index df7a48af5..f16e5833a 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -574,7 +574,7 @@
         (R-2.9.2 appears not to be buildable with Visual C++).
       </p>
 <div class="table">
-<a name="math_toolkit.perf.comparisons.a_comparison_to_the_r_statistical_library_on_windows_xp"></a><p class="title"><b>Table&#160;56.&#160;A Comparison to the R Statistical Library on Windows XP</b></p>
+<a name="math_toolkit.perf.comparisons.a_comparison_to_the_r_statistical_library_on_windows_xp"></a><p class="title"><b>Table&#160;57.&#160;A Comparison to the R Statistical Library on Windows XP</b></p>
 <div class="table-contents"><table class="table" summary="A Comparison to the R Statistical Library on Windows XP">
 <colgroup>
 <col>
@@ -1849,7 +1849,7 @@
         G++ 4.3.3 using -O3 -DNDEBUG=1.
       </p>
 <div class="table">
-<a name="math_toolkit.perf.comparisons.a_comparison_to_the_r_statistical_library_on_linux"></a><p class="title"><b>Table&#160;57.&#160;A Comparison to the R Statistical Library on Linux</b></p>
+<a name="math_toolkit.perf.comparisons.a_comparison_to_the_r_statistical_library_on_linux"></a><p class="title"><b>Table&#160;58.&#160;A Comparison to the R Statistical Library on Linux</b></p>
 <div class="table-contents"><table class="table" summary="A Comparison to the R Statistical Library on Linux">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
index f4a8ceaed..00838c3b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
@@ -33,7 +33,7 @@
         penalty for using the library in debug mode can be quite large.
       </p>
 <div class="table">
-<a name="math_toolkit.perf.getting_best.performance_comparison_of_release_and_debug_settings"></a><p class="title"><b>Table&#160;52.&#160;Performance Comparison of Release and Debug Settings</b></p>
+<a name="math_toolkit.perf.getting_best.performance_comparison_of_release_and_debug_settings"></a><p class="title"><b>Table&#160;53.&#160;Performance Comparison of Release and Debug Settings</b></p>
 <div class="table-contents"><table class="table" summary="Performance Comparison of Release and Debug Settings">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
index 86fd95053..e82a9a20d 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
@@ -238,7 +238,7 @@
         highly vectorisable processors in the future.
       </p>
 <div class="table">
-<a name="math_toolkit.perf.tuning.a_comparison_of_polynomial_evaluation_methods"></a><p class="title"><b>Table&#160;54.&#160;A Comparison of Polynomial Evaluation Methods</b></p>
+<a name="math_toolkit.perf.tuning.a_comparison_of_polynomial_evaluation_methods"></a><p class="title"><b>Table&#160;55.&#160;A Comparison of Polynomial Evaluation Methods</b></p>
 <div class="table-contents"><table class="table" summary="A Comparison of Polynomial Evaluation Methods">
 <colgroup>
 <col>
@@ -638,7 +638,7 @@
         tutorial</a>.
       </p>
 <div class="table">
-<a name="math_toolkit.perf.tuning.performance_comparison_with_and_without_internal_promotion_to_long_double"></a><p class="title"><b>Table&#160;55.&#160;Performance Comparison with and Without Internal Promotion to long
+<a name="math_toolkit.perf.tuning.performance_comparison_with_and_without_internal_promotion_to_long_double"></a><p class="title"><b>Table&#160;56.&#160;Performance Comparison with and Without Internal Promotion to long
         double</b></p>
 <div class="table-contents"><table class="table" summary="Performance Comparison with and Without Internal Promotion to long
         double">
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index e31d061be..41e84c7d6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -110,6 +110,35 @@
 <dt><span class="section"><a href="special/ellint/ellint_3.html">Elliptic Integrals
         of the Third Kind - Legendre Form</a></span></dt>
 </dl></dd>
+<dt><span class="section"><a href="special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
+<dd><dl>
+<dt><span class="section"><a href="special/jacobi/jacobi_elliptic.html">Jacobi
+        Elliptic SN, CN and DN</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_cd.html">Jacobi Elliptic
+        Function cd</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_cn.html">Jacobi Elliptic
+        Function cn</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_cs.html">Jacobi Elliptic
+        Function cs</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_dc.html">Jacobi Elliptic
+        Function dc</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_dn.html">Jacobi Elliptic
+        Function dn</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_ds.html">Jacobi Elliptic
+        Function ds</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_nc.html">Jacobi Elliptic
+        Function nc</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_nd.html">Jacobi Elliptic
+        Function nd</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_ns.html">Jacobi Elliptic
+        Function ns</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_sc.html">Jacobi Elliptic
+        Function sc</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_sd.html">Jacobi Elliptic
+        Function sd</a></span></dt>
+<dt><span class="section"><a href="special/jacobi/jacobi_sn.html">Jacobi Elliptic
+        Function sn</a></span></dt>
+</dl></dd>
 <dt><span class="section"><a href="special/zetas.html">Zeta Functions</a></span></dt>
 <dd><dl><dt><span class="section"><a href="special/zetas/zeta.html">Riemann Zeta Function</a></span></dt></dl></dd>
 <dt><span class="section"><a href="special/expint.html">Exponential Integrals</a></span></dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
index 6b6e33dcc..34c7a0039 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
@@ -7,7 +7,7 @@
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">
-<link rel="next" href="../zetas.html" title="Zeta Functions">
+<link rel="next" href="../jacobi.html" title="Jacobi Elliptic Functions">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
 <table cellpadding="2" width="100%"><tr>
@@ -20,7 +20,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_ellint_ellint_3">
 <div class="titlepage"><div><div><h4 class="title">
@@ -316,7 +316,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
index 79ad1377a..9ccdff164 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
@@ -89,7 +89,7 @@
           error</a>.
         </p>
 <div class="table">
-<a name="math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_"></a><p class="title"><b>Table&#160;49.&#160;Errors In the Function expint(z)</b></p>
+<a name="math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_"></a><p class="title"><b>Table&#160;50.&#160;Errors In the Function expint(z)</b></p>
 <div class="table-contents"><table class="table" summary="Errors In the Function expint(z)">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
index bf87a9991..69a8e91c1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
@@ -88,7 +88,7 @@
           the one shown will have <a class="link" href="../../backgrounders/relative_error.html#zero_error">effectively zero error</a>.
         </p>
 <div class="table">
-<a name="math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_"></a><p class="title"><b>Table&#160;48.&#160;Errors In the Function expint(n, z)</b></p>
+<a name="math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_"></a><p class="title"><b>Table&#160;49.&#160;Errors In the Function expint(n, z)</b></p>
 <div class="table-contents"><table class="table" summary="Errors In the Function expint(n, z)">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
new file mode 100644
index 000000000..700fa1a0e
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
@@ -0,0 +1,72 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Functions</title>
+<link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../index.html" title="Math Toolkit">
+<link rel="up" href="../special.html" title="Special Functions">
+<link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
+<link rel="next" href="jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jacobi_elliptic.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi">
+<div class="titlepage"><div><div><h3 class="title">
+<a name="math_toolkit.special.jacobi"></a><a class="link" href="jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic Functions</a>
+</h3></div></div></div>
+<div class="toc"><dl>
+<dt><span class="section"><a href="jacobi/jacobi_elliptic.html">Jacobi
+        Elliptic SN, CN and DN</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_cd.html">Jacobi Elliptic
+        Function cd</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_cn.html">Jacobi Elliptic
+        Function cn</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_cs.html">Jacobi Elliptic
+        Function cs</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_dc.html">Jacobi Elliptic
+        Function dc</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_dn.html">Jacobi Elliptic
+        Function dn</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_ds.html">Jacobi Elliptic
+        Function ds</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_nc.html">Jacobi Elliptic
+        Function nc</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_nd.html">Jacobi Elliptic
+        Function nd</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_ns.html">Jacobi Elliptic
+        Function ns</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_sc.html">Jacobi Elliptic
+        Function sc</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_sd.html">Jacobi Elliptic
+        Function sd</a></span></dt>
+<dt><span class="section"><a href="jacobi/jacobi_sn.html">Jacobi Elliptic
+        Function sn</a></span></dt>
+</dl></div>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jacobi_elliptic.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
new file mode 100644
index 000000000..4f9dd1c35
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function cd</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
+<link rel="next" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_cd">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_cd"></a><a class="link" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">Jacobi Elliptic
+        Function cd</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cd.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cd.synopsis"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cd.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cd.description"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>cd</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>cd(x, k) = cn(x, k) / dn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cd.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
new file mode 100644
index 000000000..99b359055
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
@@ -0,0 +1,83 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function cn</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
+<link rel="next" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_cn">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_cn"></a><a class="link" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">Jacobi Elliptic
+        Function cn</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cn.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cn.synopsis"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cn.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cn.description"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>cn</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>.
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cn.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
new file mode 100644
index 000000000..c3f21dd40
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function cs</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">
+<link rel="next" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_cs">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_cs"></a><a class="link" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">Jacobi Elliptic
+        Function cs</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cs.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cs.synopsis"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_cs.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_cs.description"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>cs</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>cs(x, k) = cn(x, k) / sn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cs.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
new file mode 100644
index 000000000..9936e4e77
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function dc</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">
+<link rel="next" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_dc">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_dc"></a><a class="link" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">Jacobi Elliptic
+        Function dc</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_dc.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_dc.synopsis"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_dc.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_dc.description"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>dc</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>dc(x, k) = dn(x, k) / cn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_dc.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
new file mode 100644
index 000000000..5d9e23f93
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
@@ -0,0 +1,83 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function dn</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">
+<link rel="next" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_dn">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_dn"></a><a class="link" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">Jacobi Elliptic
+        Function dn</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_dn.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_dn.synopsis"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_dn.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_dn.description"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>dn</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>.
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_dn.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
new file mode 100644
index 000000000..266cff709
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function ds</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">
+<link rel="next" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_ds">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_ds"></a><a class="link" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">Jacobi Elliptic
+        Function ds</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_ds.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_ds.synopsis"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_ds.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_ds.description"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>ds</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>ds(x, k) = dn(x, k) / sn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_ds.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
new file mode 100644
index 000000000..148a98815
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -0,0 +1,301 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic SN, CN and DN</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="next" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_elliptic">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_elliptic"></a><a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">Jacobi
+        Elliptic SN, CN and DN</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.synopsis"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">phi</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">phi</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.description"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.description">Description</a>
+        </h6>
+<p>
+          The function <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>
+          calculates the three copolar Jacobi elliptic functions <span class="emphasis"><em>sn(&#966;, k)</em></span>,
+          <span class="emphasis"><em>cn(&#966;, k)</em></span> and <span class="emphasis"><em>dn(&#966;, k)</em></span>. The returned
+          value is <span class="emphasis"><em>sn(&#966;, k)</em></span>, and if provided, <span class="emphasis"><em>*pcn</em></span>
+          is set to <span class="emphasis"><em>cn(&#966;, k)</em></span>, and <span class="emphasis"><em>*pdn</em></span> is
+          set to <span class="emphasis"><em>dn(&#966;, k)</em></span>.
+        </p>
+<p>
+          The functions are defined as follows, given:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/jacobi1.png"></span>
+        </p>
+<p>
+          The the angle &#966; is called the <span class="emphasis"><em>amplitude</em></span> and:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/jacobi2.png"></span>
+        </p>
+<div class="note"><table border="0" summary="Note">
+<tr>
+<td rowspan="2" align="center" valign="top" width="25"><img alt="[Note]" src="../../../../../../../../doc/src/images/note.png"></td>
+<th align="left">Note</th>
+</tr>
+<tr><td align="left" valign="top">
+<p>
+            <span class="emphasis"><em>&#966;</em></span> is called the amplitude.
+          </p>
+<p>
+            <span class="emphasis"><em>k</em></span> is called the modulus.
+          </p>
+</td></tr>
+</table></div>
+<div class="caution"><table border="0" summary="Caution">
+<tr>
+<td rowspan="2" align="center" valign="top" width="25"><img alt="[Caution]" src="../../../../../../../../doc/src/images/caution.png"></td>
+<th align="left">Caution</th>
+</tr>
+<tr><td align="left" valign="top">
+<p>
+            Rather like other elliptic functions, the Jacobi functions are expressed
+            in a variety of different ways. In particular, the parameter <span class="emphasis"><em>k</em></span>
+            (the modulus) may also be expressed using a modular angle &#945;, or a parameter
+            <span class="emphasis"><em>m</em></span>. These are related by:
+          </p>
+<p>
+            k = sin&#945;
+          </p>
+<p>
+            m = k<sup>2</sup> = sin<sup>2</sup>&#945;
+          </p>
+<p>
+            So that the function <span class="emphasis"><em>sn</em></span> (for example) may be expressed
+            as either:
+          </p>
+<p>
+            sn(&#966;, k)
+          </p>
+<p>
+            sn(&#966; \ &#945;)
+          </p>
+<p>
+            sn(&#966;| m)
+          </p>
+<p>
+            To further complicate matters, some texts refer to the <span class="emphasis"><em>complement
+            of the parameter m</em></span>, or 1 - m, where:
+          </p>
+<p>
+            1 - m = 1 - k<sup>2</sup> = cos<sup>2</sup>&#945;
+          </p>
+<p>
+            This implementation uses <span class="emphasis"><em>k</em></span> throughout, and makes
+            this the first argument to the functions: this is for alignment with
+            the elliptic integrals which match the requirements of the <a href="http://www.open-std.org/jtc1/sc22/wg21/docs/papers/2005/n1836.pdf" target="_top">Technical
+            Report on C++ Library Extensions</a>. However, you should be extra
+            careful when using these functions!
+          </p>
+</td></tr>
+</table></div>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          The following graphs illustrate how these functions change as <span class="emphasis"><em>k</em></span>
+          changes: for small <span class="emphasis"><em>k</em></span> these are sine waves, while as
+          <span class="emphasis"><em>k</em></span> tends to 1 they become hyperbolic functions:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sn.png" align="middle"></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cn.png" align="middle"></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_dn.png" align="middle"></span>
+        </p>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.h2"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.accuracy"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.accuracy">Accuracy</a>
+        </h6>
+<p>
+          These functions are computed using only basic arithmetic operations, so
+          there isn't much variation in accuracy over differing platforms. Note that
+          only results for the widest floating point type on the system are given
+          as narrower types have <a class="link" href="../../backgrounders/relative_error.html#zero_error">effectively zero error</a>.
+          All values are relative errors in units of epsilon.
+        </p>
+<div class="table">
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.errors_rates_in_the_jacobi_elliptic_functions"></a><p class="title"><b>Table&#160;47.&#160;Errors Rates in the Jacobi Elliptic Functions</b></p>
+<div class="table-contents"><table class="table" summary="Errors Rates in the Jacobi Elliptic Functions">
+<colgroup>
+<col>
+<col>
+<col>
+<col>
+</colgroup>
+<thead><tr>
+<th>
+                  <p>
+                    Significand Size
+                  </p>
+                </th>
+<th>
+                  <p>
+                    Platform and Compiler
+                  </p>
+                </th>
+<th>
+                  <p>
+                    &#966; &lt; 1
+                  </p>
+                </th>
+<th>
+                  <p>
+                    Large &#966;
+                  </p>
+                </th>
+</tr></thead>
+<tbody>
+<tr>
+<td>
+                  <p>
+                    53
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Win32 / Visual C++ 8.0
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Peak=2 Mean=0.5
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Peak=44000 Mean=2500
+                  </p>
+                </td>
+</tr>
+<tr>
+<td>
+                  <p>
+                    64
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Red Hat Linux / G++ 3.4
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Peak=2.6 Mean=1.7
+                  </p>
+                </td>
+<td>
+                  <p>
+                    Peak=2.2 Mean=1.8
+                  </p>
+                </td>
+</tr>
+</tbody>
+</table></div>
+</div>
+<br class="table-break"><h6>
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.h3"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.testing"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.testing">Testing</a>
+        </h6>
+<p>
+          The tests use a mixture of spot test values calculated using the online
+          calculator at <a href="http://functions.wolfram.com/" target="_top">functions.wolfram.com</a>,
+          and random test data generated using MPFR at 1000-bit precision and this
+          implementation.
+        </p>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_elliptic.h4"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.implementation"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.implementation">Implementation</a>
+        </h6>
+<p>
+          For <span class="emphasis"><em>k &gt; 1</em></span> we apply the relations:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/jacobi3.png"></span>
+        </p>
+<p>
+          Then filter off the special cases:
+        </p>
+<p>
+          <span class="emphasis"><em>sn(0, k) = 0</em></span> and <span class="emphasis"><em>cn(0, k) = dn(0, k) = 1</em></span>.
+        </p>
+<p>
+          <span class="emphasis"><em>sn(x, 0) = sin(x), cn(x, 0) = cos(x) and dn(x, 0) = 1</em></span>.
+        </p>
+<p>
+          <span class="emphasis"><em>sn(x, 1) = tanh(x), cn(x, 1) = dn(x, 1) = 1 / cosh(x)</em></span>.
+        </p>
+<p>
+          And for <span class="emphasis"><em>k<sup>4</sup> &lt; &#949;</em></span> we have:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/jacobi4.png"></span>
+        </p>
+<p>
+          Otherwise the values are calculated using the method of <a href="http://dlmf.nist.gov/22.20#SS2" target="_top">arithmetic
+          geometric means</a>.
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
new file mode 100644
index 000000000..298eedb86
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function nc</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">
+<link rel="next" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_nc">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_nc"></a><a class="link" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">Jacobi Elliptic
+        Function nc</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_nc.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_nc.synopsis"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_nc.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_nc.description"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>nc</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>nc(x, k) = 1 / cn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_nc.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
new file mode 100644
index 000000000..a04fb1141
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function nd</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">
+<link rel="next" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_nd">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_nd"></a><a class="link" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">Jacobi Elliptic
+        Function nd</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_nd.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_nd.synopsis"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_nd.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_nd.description"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>nd</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>nd(x, k) = 1 / dn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_nd.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
new file mode 100644
index 000000000..f7e362afd
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function ns</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">
+<link rel="next" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_ns">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_ns"></a><a class="link" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">Jacobi Elliptic
+        Function ns</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_ns.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_ns.synopsis"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_ns.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_ns.description"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>ns</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>ns(x, k) = 1 / sn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_ns.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
new file mode 100644
index 000000000..3d044a2d5
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function sc</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">
+<link rel="next" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_sc">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_sc"></a><a class="link" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">Jacobi Elliptic
+        Function sc</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sc.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sc.synopsis"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sc.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sc.description"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>sc</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>sc(x, k) = sn(x, k) / cn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sc.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
new file mode 100644
index 000000000..d90cc1fc4
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
@@ -0,0 +1,87 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function sd</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">
+<link rel="next" href="jacobi_sn.html" title="Jacobi Elliptic Function sn">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_sd">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_sd"></a><a class="link" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">Jacobi Elliptic
+        Function sd</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sd.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sd.synopsis"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sd.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sd.description"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>sd</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>,
+          with:
+        </p>
+<p>
+          <span class="emphasis"><em>sd(x, k) = sn(x, k) / dn(x, k)</em></span>
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sd.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
new file mode 100644
index 000000000..a25daf612
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
@@ -0,0 +1,83 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Jacobi Elliptic Function sn</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">
+<link rel="next" href="../zetas.html" title="Zeta Functions">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jacobi_sn">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jacobi_sn"></a><a class="link" href="jacobi_sn.html" title="Jacobi Elliptic Function sn">Jacobi Elliptic
+        Function sn</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sn.h0"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sn.synopsis"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">jacobi_elliptic</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.jacobi.jacobi_sn.h1"></a>
+          <span><a name="math_toolkit.special.jacobi.jacobi_sn.description"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.description">Description</a>
+        </h6>
+<p>
+          This function returns the Jacobi elliptic function <span class="emphasis"><em>sn</em></span>.
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          This function is a trivial wrapper around <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>.
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sn.png" align="middle"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas.html b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
index f1d766361..b50621460 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
@@ -6,7 +6,7 @@
 <meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
-<link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
+<link rel="prev" href="jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn">
 <link rel="next" href="zetas/zeta.html" title="Riemann Zeta Function">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
@@ -20,7 +20,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="jacobi/jacobi_sn.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_zetas">
 <div class="titlepage"><div><div><h3 class="title">
@@ -39,7 +39,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="jacobi/jacobi_sn.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
index cfd61a2b9..572d5742b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
@@ -91,7 +91,7 @@
           shown will have <a class="link" href="../../backgrounders/relative_error.html#zero_error">effectively zero error</a>.
         </p>
 <div class="table">
-<a name="math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_"></a><p class="title"><b>Table&#160;47.&#160;Errors In the Function zeta(z)</b></p>
+<a name="math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_"></a><p class="title"><b>Table&#160;48.&#160;Errors In the Function zeta(z)</b></p>
 <div class="table-contents"><table class="table" summary="Errors In the Function zeta(z)">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
index bdf6f01f7..f06505e43 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
@@ -154,7 +154,7 @@
           The following string representations are used:
         </p>
 <div class="table">
-<a name="math_toolkit.utils.fp_facets.intro.c99_representation_of_infinity_and_nan"></a><p class="title"><b>Table&#160;50.&#160;C99 Representation of Infinity and NaN</b></p>
+<a name="math_toolkit.utils.fp_facets.intro.c99_representation_of_infinity_and_nan"></a><p class="title"><b>Table&#160;51.&#160;C99 Representation of Infinity and NaN</b></p>
 <div class="table-contents"><table class="table" summary="C99 Representation of Infinity and NaN">
 <colgroup>
 <col>
diff --git a/doc/sf_and_dist/jacobi_elliptic.qbk b/doc/sf_and_dist/jacobi_elliptic.qbk
new file mode 100644
index 000000000..faf2635e2
--- /dev/null
+++ b/doc/sf_and_dist/jacobi_elliptic.qbk
@@ -0,0 +1,513 @@
+[/
+Copyright (c) 2012 John Maddock
+Use, modification and distribution are subject to the
+Boost Software License, Version 1.0. (See accompanying file
+LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+]
+
+[section:jacobi Jacobi Elliptic Functions]
+
+[section:jacobi_elliptic Jacobi Elliptic SN, CN and DN]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T>
+   ``__sf_result`` jacobi_elliptic(T k, T phi, T* pcn, T* pdn);
+
+   template <class T, class Policy>
+   ``__sf_result`` jacobi_elliptic(T k, T phi, T* pcn, T* pdn, const Policy&);
+
+  }} // namespaces
+  
+[heading Description]
+
+The function __jacobi_elliptic calculates the three copolar Jacobi elliptic functions
+['sn([phi], k)], ['cn([phi], k)] and ['dn([phi], k)].  The returned value is 
+['sn([phi], k)], and if provided, ['*pcn] is
+set to ['cn([phi], k)], and ['*pdn] is set to ['dn([phi], k)].
+
+The functions are defined as follows, given:
+
+[equation jacobi1]
+
+The the angle [phi] is called the ['amplitude] and:
+
+[equation jacobi2]
+
+[note ['[phi]] is called the amplitude.
+
+['k] is called the modulus. 
+
+]
+      
+[caution Rather like other elliptic functions, the Jacobi functions
+are expressed in a variety of different ways.  In particular,
+the parameter /k/ (the modulus) may also be expressed using a modular
+angle [alpha], or a parameter /m/.  These are related by:
+
+k = sin[alpha]
+
+m = k[super 2] = sin[super 2][alpha]
+
+So that the function ['sn] (for example) may be expressed as
+either:
+
+sn([phi], k)
+
+sn([phi] \\ [alpha])
+
+sn([phi]| m)
+
+To further complicate matters, some texts refer to the ['complement
+of the parameter m], or 1 - m, where:
+
+1 - m = 1 - k[super 2] = cos[super 2][alpha]
+
+This implementation uses /k/ throughout, and makes this the first argument
+to the functions: this is for alignment with the elliptic integrals which match the requirements
+of the [@http://www.open-std.org/jtc1/sc22/wg21/docs/papers/2005/n1836.pdf
+Technical Report on C++ Library Extensions].  However, you should
+be extra careful when using these functions!]
+
+[optional_policy]
+
+The following graphs illustrate how these functions change as /k/ changes: for small /k/
+these are sine waves, while as /k/ tends to 1 they become hyperbolic functions:
+
+[graph jacobi_sn]
+
+[graph jacobi_cn]
+
+[graph jacobi_dn]
+
+[heading Accuracy]
+
+These functions are computed using only basic arithmetic operations, so
+there isn't much variation in accuracy over differing platforms.
+Note that only results for the widest floating point type on the 
+system are given as narrower types have __zero_error.  All values
+are relative errors in units of epsilon.
+
+[table Errors Rates in the Jacobi Elliptic Functions
+[[Significand Size] [Platform and Compiler] [[phi] < 1] [Large [phi]] ]
+[[53] [Win32 / Visual C++ 8.0] [Peak=2 Mean=0.5] [Peak=44000 Mean=2500] ]
+[[64] [Red Hat Linux / G++ 3.4] [Peak=2.6 Mean=1.7] [Peak=2.2 Mean=1.8]  ]
+]
+
+
+[heading Testing]
+
+The tests use a mixture of spot test values calculated using the online
+calculator at [@http://functions.wolfram.com/ functions.wolfram.com],
+and random test data generated using
+MPFR at 1000-bit precision and this implementation.
+
+[heading Implementation]
+
+For ['k > 1] we apply the relations:
+
+[equation jacobi3]
+
+Then filter off the special cases:
+
+['sn(0, k) = 0] and ['cn(0, k) = dn(0, k) = 1].
+
+['sn(x, 0) = sin(x), cn(x, 0) = cos(x) and dn(x, 0) = 1].
+
+['sn(x, 1) = tanh(x), cn(x, 1) = dn(x, 1) = 1 / cosh(x)].
+
+And for ['k[super 4] < [epsilon]] we have:
+
+[equation jacobi4]
+
+Otherwise the values are calculated using the method of [@http://dlmf.nist.gov/22.20#SS2 arithmetic geometric means].
+
+[endsect]
+
+[section:jacobi_cd Jacobi Elliptic Function cd]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_cd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_cd(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['cd].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['cd(x, k) = cn(x, k) / dn(x, k)]
+
+[graph jacobi_cd]
+
+[endsect]
+
+[section:jacobi_cn Jacobi Elliptic Function cn]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_cn(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_cn(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['cn].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic.
+
+[graph jacobi_cn]
+
+[endsect]
+
+[section:jacobi_cs Jacobi Elliptic Function cs]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_cs(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_cs(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['cs].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['cs(x, k) = cn(x, k) / sn(x, k)]
+
+[graph jacobi_cs]
+
+[endsect]
+
+[section:jacobi_dc Jacobi Elliptic Function dc]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_dc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_dc(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['dc].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['dc(x, k) = dn(x, k) / cn(x, k)]
+
+[graph jacobi_dc]
+
+[endsect]
+
+[section:jacobi_dn Jacobi Elliptic Function dn]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_dn(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_dn(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['dn].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic.
+
+[graph jacobi_dn]
+
+[endsect]
+
+[section:jacobi_ds Jacobi Elliptic Function ds]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_ds(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_ds(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['ds].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['ds(x, k) = dn(x, k) / sn(x, k)]
+
+[graph jacobi_ds]
+
+[endsect]
+
+[section:jacobi_nc Jacobi Elliptic Function nc]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_nc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_nc(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['nc].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['nc(x, k) = 1 / cn(x, k)]
+
+[graph jacobi_nc]
+
+[endsect]
+
+[section:jacobi_nd Jacobi Elliptic Function nd]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_nd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_nd(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['nd].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['nd(x, k) = 1 / dn(x, k)]
+
+[graph jacobi_nd]
+
+[endsect]
+
+[section:jacobi_ns Jacobi Elliptic Function ns]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_ns(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_ns(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['ns].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['ns(x, k) = 1 / sn(x, k)]
+
+[graph jacobi_ns]
+
+[endsect]
+
+[section:jacobi_sc Jacobi Elliptic Function sc]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_sc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_sc(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['sc].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['sc(x, k) = sn(x, k) / cn(x, k)]
+
+[graph jacobi_sc]
+
+[endsect]
+
+[section:jacobi_sd Jacobi Elliptic Function sd]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_sd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_sd(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['sd].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic, with:
+
+['sd(x, k) = sn(x, k) / dn(x, k)]
+
+[graph jacobi_sd]
+
+[endsect]
+
+[section:jacobi_sn Jacobi Elliptic Function sn]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/jacobi_elliptic.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T, class U>
+   ``__sf_result`` jacobi_sn(T k, U theta);
+
+   template <class T, class U, class Policy>
+   ``__sf_result`` jacobi_sn(T k, U theta, const Policy& pol);
+
+  }} // namespaces
+  
+[heading Description]
+
+This function returns the Jacobi elliptic function ['sn].
+
+[optional_policy]
+
+This function is a trivial wrapper around __jacobi_elliptic.
+
+[graph jacobi_sn]
+
+[endsect]
+
+
+[endsect]
+
diff --git a/doc/sf_and_dist/math.qbk b/doc/sf_and_dist/math.qbk
index 469fc5f50..c802e2d49 100644
--- a/doc/sf_and_dist/math.qbk
+++ b/doc/sf_and_dist/math.qbk
@@ -157,6 +157,9 @@ and use the function's name as the link text.]
 [def __sph_hankel_1  [link math_toolkit.special.hankel.sph_hankel sph_hankel_1]]
 [def __sph_hankel_2  [link math_toolkit.special.hankel.sph_hankel sph_hankel_2]]
 
+[/Jacobi Elliptic Functions]
+[def __jacobi_elliptic [link math_toolkit.special.jacobi.jacobi_elliptic jacobi_elliptic]]
+
 [/sinus cardinals]
 [def __sinc_pi  [link math_toolkit.special.sinc.sinc_pi sinc_pi]]
 [def __sinhc_pi  [link math_toolkit.special.sinc.sinhc_pi sinhc_pi]]
@@ -436,6 +439,8 @@ and as a CD ISBN 0-9504833-2-X  978-0-9504833-2-0, Classification 519.2-dc22.
 [include ellint_legendre.qbk]
 [endsect] [/section:ellint Elliptic Integrals]
 
+[include jacobi_elliptic.qbk]
+
 [section:zetas Zeta Functions]
 [include zeta.qbk]
 [endsect]
diff --git a/include/boost/math/special_functions.hpp b/include/boost/math/special_functions.hpp
index 00fe866f4..d0deea6f0 100644
--- a/include/boost/math/special_functions.hpp
+++ b/include/boost/math/special_functions.hpp
@@ -36,6 +36,7 @@
 #include <boost/math/special_functions/gamma.hpp>
 #include <boost/math/special_functions/hermite.hpp>
 #include <boost/math/special_functions/hypot.hpp>
+#include <boost/math/special_functions/jacobi_elliptic.hpp>
 #include <boost/math/special_functions/laguerre.hpp>
 #include <boost/math/special_functions/lanczos.hpp>
 #include <boost/math/special_functions/legendre.hpp>
diff --git a/include/boost/math/special_functions/hankel.hpp b/include/boost/math/special_functions/hankel.hpp
index bc3fc2d74..a0852ee4a 100644
--- a/include/boost/math/special_functions/hankel.hpp
+++ b/include/boost/math/special_functions/hankel.hpp
@@ -130,7 +130,7 @@ inline std::complex<typename detail::bessel_traits<T1, T2, policies::policy<> >:
 }
 
 template <class T1, class T2, class Policy>
-inline std::complex<typename detail::bessel_traits<T1, T2, Policy>::result_type> sph_hankel_1(T1 v, T2 x, const Policy& pol)
+inline std::complex<typename detail::bessel_traits<T1, T2, Policy>::result_type> sph_hankel_1(T1 v, T2 x, const Policy&)
 {
    BOOST_FPU_EXCEPTION_GUARD
    typedef typename detail::bessel_traits<T1, T2, Policy>::result_type result_type;
@@ -152,7 +152,7 @@ inline std::complex<typename detail::bessel_traits<T1, T2, policies::policy<> >:
 }
 
 template <class T1, class T2, class Policy>
-inline std::complex<typename detail::bessel_traits<T1, T2, Policy>::result_type> sph_hankel_2(T1 v, T2 x, const Policy& pol)
+inline std::complex<typename detail::bessel_traits<T1, T2, Policy>::result_type> sph_hankel_2(T1 v, T2 x, const Policy&)
 {
    BOOST_FPU_EXCEPTION_GUARD
    typedef typename detail::bessel_traits<T1, T2, Policy>::result_type result_type;
diff --git a/include/boost/math/special_functions/jacobi_elliptic.hpp b/include/boost/math/special_functions/jacobi_elliptic.hpp
new file mode 100644
index 000000000..6d303b722
--- /dev/null
+++ b/include/boost/math/special_functions/jacobi_elliptic.hpp
@@ -0,0 +1,318 @@
+// Copyright John Maddock 2012.
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#ifndef BOOST_MATH_JACOBI_ELLIPTIC_HPP
+#define BOOST_MATH_JACOBI_ELLIPTIC_HPP
+
+#include <boost/math/tools/precision.hpp>
+
+namespace boost{ namespace math{
+
+namespace detail{
+
+template <class T, class Policy>
+T jacobi_recurse(const T& x, const T& k, T anm1, T bnm1, unsigned N, T* pTn, const Policy& pol)
+{
+   BOOST_MATH_STD_USING
+   ++N;
+   T Tn;
+   T cn = (anm1 - bnm1) / 2;
+   T an = (anm1 + bnm1) / 2;
+   if(cn < policies::get_epsilon<T, Policy>())
+   {
+      Tn = ldexp(T(1), (int)N) * x * an;
+   }
+   else
+      Tn = jacobi_recurse<T>(x, k, an, sqrt(anm1 * bnm1), N, 0, pol);
+   if(pTn)
+      *pTn = Tn;
+   return (Tn + asin((cn / an) * sin(Tn))) / 2;
+}
+
+template <class T, class Policy>
+T jacobi_imp(const T& x, const T& k, T* cn, T* dn, const Policy& pol, const char* function)
+{
+   BOOST_MATH_STD_USING
+   if(k < 0)
+   {
+      *cn = policies::raise_domain_error<T>(function, "Modulus k must be positive but got %1%.", k, pol);
+      *dn = *cn;
+      return *cn;
+   }
+   if(k > 1)
+   {
+      T xp = x * k;
+      T kp = 1 / k;
+      T snp, cnp, dnp;
+      snp = jacobi_imp(xp, kp, &cnp, &dnp, pol, function);
+      *cn = dnp;
+      *dn = cnp;
+      return snp * kp;
+   }
+   //
+   // Special cases first:
+   //
+   if(x == 0)
+   {
+      *cn = *dn = 1;
+      return 0;
+   }
+   if(k == 0)
+   {
+      *cn = cos(x);
+      *dn = 1;
+      return sin(x);
+   }
+   if(k == 1)
+   {
+      *cn = *dn = 1 / cosh(x);
+      return tanh(x);
+   }
+   //
+   // Asymptotic forms from A&S 16.13:
+   //
+   if(k < tools::forth_root_epsilon<T>())
+   {
+      T su = sin(x);
+      T cu = cos(x);
+      T m = k * k;
+      *dn = 1 - m * su * su / 2;
+      *cn = cu + m * (x - su * cu) * su / 4;
+      return su - m * (x - su * cu) * cu / 4;
+   }
+   /*  Can't get this to work to adequate precision - disabled for now...
+   //
+   // Asymptotic forms from A&S 16.15:
+   //
+   if(k > 1 - tools::root_epsilon<T>())
+   {
+      T tu = tanh(x);
+      T su = sinh(x);
+      T cu = cosh(x);
+      T sec = 1 / cu;
+      T kp = 1 - k;
+      T m1 = 2 * kp - kp * kp;
+      *dn = sec + m1 * (su * cu + x) * tu * sec / 4;
+      *cn = sec - m1 * (su * cu - x) * tu * sec / 4;
+      T sn = tu;
+      T sn2 = m1 * (x * sec * sec - tu) / 4;
+      T sn3 = (72 * x * cu + 4 * (8 * x * x - 5) * su - 19 * sinh(3 * x) + sinh(5 * x)) * sec * sec * sec * m1 * m1 / 512;
+      return sn + sn2 - sn3;
+   }*/
+   T T1;
+   T kc = 1 - k;
+   T k_prime = k < 0.5 ? T(sqrt(1 - k * k)) : T(sqrt(2 * kc - kc * kc));
+   T T0 = jacobi_recurse(x, k, T(1), k_prime, 0, &T1, pol);
+   *cn = cos(T0);
+   *dn = cos(T0) / cos(T1 - T0);
+   return sin(T0);
+}
+
+} // namespace detail
+
+template <class T, class Policy>
+inline typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn, const Policy&)
+{
+   BOOST_FPU_EXCEPTION_GUARD
+   typedef typename tools::promote_args<T>::type result_type;
+   typedef typename policies::evaluation<result_type, Policy>::type value_type;
+   typedef typename policies::normalise<
+      Policy, 
+      policies::promote_float<false>, 
+      policies::promote_double<false>, 
+      policies::discrete_quantile<>,
+      policies::assert_undefined<> >::type forwarding_policy;
+
+   static const char* function = "boost::math::jacobi_elliptic<%1%>(%1%)";
+
+   value_type sn, cn, dn;
+   sn = detail::jacobi_imp<value_type>(static_cast<value_type>(theta), static_cast<value_type>(k), &cn, &dn, forwarding_policy(), function);
+   if(pcn)
+      *pcn = policies::checked_narrowing_cast<result_type, Policy>(cn, function);
+   if(pdn)
+      *pdn = policies::checked_narrowing_cast<result_type, Policy>(dn, function);
+   return policies::checked_narrowing_cast<result_type, Policy>(sn, function);;
+}
+
+template <class T>
+inline typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn = 0, T* pdn = 0)
+{
+   return jacobi_elliptic(k, theta, pcn, pdn, policies::policy<>());
+}
+
+template <class U, class T, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_sn(U k, T theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   return jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), static_cast<result_type*>(0), static_cast<result_type*>(0), pol);
+}
+
+template <class U, class T>
+inline typename tools::promote_args<T, U>::type jacobi_sn(U k, T theta)
+{
+   return jacobi_sn(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_cn(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type cn;
+   jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), &cn, static_cast<result_type*>(0), pol);
+   return cn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_cn(T k, U theta)
+{
+   return jacobi_cn(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_dn(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type dn;
+   jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), static_cast<result_type*>(0), &dn, pol);
+   return dn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_dn(T k, U theta)
+{
+   return jacobi_dn(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_cd(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type cn, dn;
+   jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), &cn, &dn, pol);
+   return cn / dn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_cd(T k, U theta)
+{
+   return jacobi_cd(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_dc(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type cn, dn;
+   jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), &cn, &dn, pol);
+   return dn / cn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_dc(T k, U theta)
+{
+   return jacobi_dc(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_ns(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   return 1 / jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), static_cast<result_type*>(0), static_cast<result_type*>(0), pol);
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_ns(T k, U theta)
+{
+   return jacobi_ns(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_sd(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type sn, dn;
+   sn = jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), static_cast<result_type*>(0), &dn, pol);
+   return sn / dn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_sd(T k, U theta)
+{
+   return jacobi_sd(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_ds(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type sn, dn;
+   sn = jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), static_cast<result_type*>(0), &dn, pol);
+   return dn / sn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_ds(T k, U theta)
+{
+   return jacobi_ds(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_nc(T k, U theta, const Policy& pol)
+{
+   return 1 / jacobi_cn(k, theta, pol);
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_nc(T k, U theta)
+{
+   return jacobi_nc(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_nd(T k, U theta, const Policy& pol)
+{
+   return 1 / jacobi_dn(k, theta, pol);
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_nd(T k, U theta)
+{
+   return jacobi_nd(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_sc(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type sn, cn;
+   sn = jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), &cn, static_cast<result_type*>(0), pol);
+   return sn / cn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_sc(T k, U theta)
+{
+   return jacobi_sc(k, theta, policies::policy<>());
+}
+
+template <class T, class U, class Policy>
+inline typename tools::promote_args<T, U>::type jacobi_cs(T k, U theta, const Policy& pol)
+{
+   typedef typename tools::promote_args<T, U>::type result_type;
+   result_type sn, cn;
+   sn = jacobi_elliptic(static_cast<result_type>(k), static_cast<result_type>(theta), &cn, static_cast<result_type*>(0), pol);
+   return cn / sn;
+}
+
+template <class T, class U>
+inline typename tools::promote_args<T, U>::type jacobi_cs(T k, U theta)
+{
+   return jacobi_cs(k, theta, policies::policy<>());
+}
+
+}} // namespaces
+
+#endif // BOOST_MATH_JACOBI_ELLIPTIC_HPP
diff --git a/include/boost/math/special_functions/math_fwd.hpp b/include/boost/math/special_functions/math_fwd.hpp
index 982cdf7ca..65c87ff58 100644
--- a/include/boost/math/special_functions/math_fwd.hpp
+++ b/include/boost/math/special_functions/math_fwd.hpp
@@ -713,6 +713,86 @@ namespace boost
    template <class T1, class T2>
    typename tools::promote_args<T1, T2>::type owens_t(T1 h, T2 a);
 
+   // Jacobi Functions:
+   template <class T, class Policy>
+   typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn, const Policy&);
+
+   template <class T>
+   typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn);
+
+   template <class U, class T, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_sn(U k, T theta, const Policy& pol);
+
+   template <class U, class T>
+   typename tools::promote_args<T, U>::type jacobi_sn(U k, T theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_cn(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_cn(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_dn(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_dn(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_cd(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_cd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_dc(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_dc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_ns(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_ns(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_sd(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_sd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_ds(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_ds(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_nc(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_nc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_nd(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_nd(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_sc(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_sc(T k, U theta);
+
+   template <class T, class U, class Policy>
+   typename tools::promote_args<T, U>::type jacobi_cs(T k, U theta, const Policy& pol);
+
+   template <class T, class U>
+   typename tools::promote_args<T, U>::type jacobi_cs(T k, U theta);
+
+
    template <class T>
    typename tools::promote_args<T>::type zeta(T s);
 
@@ -1114,6 +1194,60 @@ namespace boost
    template <class T1, class T2>\
    inline std::complex<typename boost::math::detail::bessel_traits<T1, T2, Policy >::result_type> sph_hankel_2(T1 v, T2 x)\
    { return boost::math::sph_hankel_2(v, x, Policy()); }\
+   \
+   template <class T>\
+   inline typename boost::math::tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn)\
+   { return boost::math::jacobi_elliptic(k, theta, pcn, pdn, Policy()); }\
+   \
+   template <class U, class T>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_sn(U k, T theta)\
+   { return boost::math::jacobi_sn(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_cn(T k, U theta)\
+   { return boost::math::jacobi_cn(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_dn(T k, U theta)\
+   { return boost::math::jacobi_dn(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_cd(T k, U theta)\
+   { return boost::math::jacobi_cd(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_dc(T k, U theta)\
+   { return boost::math::jacobi_dc(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_ns(T k, U theta)\
+   { return boost::math::jacobi_ns(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_sd(T k, U theta)\
+   { return boost::math::jacobi_sd(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_ds(T k, U theta)\
+   { return boost::math::jacobi_ds(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_nc(T k, U theta)\
+   { return boost::math::jacobi_nc(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_nd(T k, U theta)\
+   { return boost::math::jacobi_nd(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_sc(T k, U theta)\
+   { return boost::math::jacobi_sc(k, theta, Policy()); }\
+   \
+   template <class T, class U>\
+   inline typename boost::math::tools::promote_args<T, U>::type jacobi_cs(T k, U theta)\
+   { return boost::math::jacobi_cs(k, theta, Policy()); }\
+   \
+
 
 
 
diff --git a/test/Jamfile.v2 b/test/Jamfile.v2
index 6e8f795fa..9b57dfd1d 100644
--- a/test/Jamfile.v2
+++ b/test/Jamfile.v2
@@ -445,6 +445,7 @@ run test_inverse_gamma_distribution.cpp ../../test/build//boost_test_exec_monito
 
 run test_inverse_gaussian.cpp ../../test/build//boost_test_exec_monitor ;
 
+run test_jacobi.cpp pch_light ../../test/build//boost_test_exec_monitor ;
 run test_laplace.cpp ../../test/build//boost_unit_test_framework ;
 run test_inv_hyp.cpp pch ../../test/build//boost_test_exec_monitor ;
 run test_laguerre.cpp test_instances pch_light ../../test/build//boost_test_exec_monitor ;
diff --git a/test/compile_test/instantiate.hpp b/test/compile_test/instantiate.hpp
index 4c57732d7..1f815291d 100644
--- a/test/compile_test/instantiate.hpp
+++ b/test/compile_test/instantiate.hpp
@@ -212,6 +212,19 @@ void instantiate(RealType)
    boost::math::ellint_rd(v1, v2, v3);
    boost::math::ellint_rf(v1, v2, v3);
    boost::math::ellint_rj(v1, v2, v3, v1);
+   boost::math::jacobi_elliptic(v1, v2, &v1, &v2);
+   boost::math::jacobi_cd(v1, v2);
+   boost::math::jacobi_cn(v1, v2);
+   boost::math::jacobi_cs(v1, v2);
+   boost::math::jacobi_dc(v1, v2);
+   boost::math::jacobi_dn(v1, v2);
+   boost::math::jacobi_ds(v1, v2);
+   boost::math::jacobi_nc(v1, v2);
+   boost::math::jacobi_nd(v1, v2);
+   boost::math::jacobi_ns(v1, v2);
+   boost::math::jacobi_sc(v1, v2);
+   boost::math::jacobi_sd(v1, v2);
+   boost::math::jacobi_sn(v1, v2);
    boost::math::hypot(v1, v2);
    boost::math::sinc_pi(v1);
    boost::math::sinhc_pi(v1);
@@ -341,6 +354,19 @@ void instantiate(RealType)
    boost::math::ellint_rd(v1, v2, v3, pol);
    boost::math::ellint_rf(v1, v2, v3, pol);
    boost::math::ellint_rj(v1, v2, v3, v1, pol);
+   boost::math::jacobi_elliptic(v1, v2, &v1, &v2, pol);
+   boost::math::jacobi_cd(v1, v2, pol);
+   boost::math::jacobi_cn(v1, v2, pol);
+   boost::math::jacobi_cs(v1, v2, pol);
+   boost::math::jacobi_dc(v1, v2, pol);
+   boost::math::jacobi_dn(v1, v2, pol);
+   boost::math::jacobi_ds(v1, v2, pol);
+   boost::math::jacobi_nc(v1, v2, pol);
+   boost::math::jacobi_nd(v1, v2, pol);
+   boost::math::jacobi_ns(v1, v2, pol);
+   boost::math::jacobi_sc(v1, v2, pol);
+   boost::math::jacobi_sd(v1, v2, pol);
+   boost::math::jacobi_sn(v1, v2, pol);
    boost::math::hypot(v1, v2, pol);
    boost::math::sinc_pi(v1, pol);
    boost::math::sinhc_pi(v1, pol);
@@ -481,6 +507,19 @@ void instantiate(RealType)
    test::ellint_rd(v1, v2, v3);
    test::ellint_rf(v1, v2, v3);
    test::ellint_rj(v1, v2, v3, v1);
+   test::jacobi_elliptic(v1, v2, &v1, &v2);
+   test::jacobi_cd(v1, v2);
+   test::jacobi_cn(v1, v2);
+   test::jacobi_cs(v1, v2);
+   test::jacobi_dc(v1, v2);
+   test::jacobi_dn(v1, v2);
+   test::jacobi_ds(v1, v2);
+   test::jacobi_nc(v1, v2);
+   test::jacobi_nd(v1, v2);
+   test::jacobi_ns(v1, v2);
+   test::jacobi_sc(v1, v2);
+   test::jacobi_sd(v1, v2);
+   test::jacobi_sn(v1, v2);
    test::hypot(v1, v2);
    test::sinc_pi(v1);
    test::sinhc_pi(v1);
@@ -648,6 +687,18 @@ void instantiate_mixed(RealType)
    boost::math::ellint_rf(fr, dr, lr);
    boost::math::ellint_rj(i, i, s, l);
    boost::math::ellint_rj(i, fr, dr, lr);
+   boost::math::jacobi_cd(i, fr);
+   boost::math::jacobi_cn(i, fr);
+   boost::math::jacobi_cs(i, fr);
+   boost::math::jacobi_dc(i, fr);
+   boost::math::jacobi_dn(i, fr);
+   boost::math::jacobi_ds(i, fr);
+   boost::math::jacobi_nc(i, fr);
+   boost::math::jacobi_nd(i, fr);
+   boost::math::jacobi_ns(i, fr);
+   boost::math::jacobi_sc(i, fr);
+   boost::math::jacobi_sd(i, fr);
+   boost::math::jacobi_sn(i, fr);
    boost::math::hypot(i, s);
    boost::math::hypot(fr, lr);
    boost::math::sinc_pi(i);
@@ -761,6 +812,18 @@ void instantiate_mixed(RealType)
    boost::math::ellint_rf(fr, dr, lr, pol);
    boost::math::ellint_rj(i, i, s, l, pol);
    boost::math::ellint_rj(i, fr, dr, lr, pol);
+   boost::math::jacobi_cd(i, fr, pol);
+   boost::math::jacobi_cn(i, fr, pol);
+   boost::math::jacobi_cs(i, fr, pol);
+   boost::math::jacobi_dc(i, fr, pol);
+   boost::math::jacobi_dn(i, fr, pol);
+   boost::math::jacobi_ds(i, fr, pol);
+   boost::math::jacobi_nc(i, fr, pol);
+   boost::math::jacobi_nd(i, fr, pol);
+   boost::math::jacobi_ns(i, fr, pol);
+   boost::math::jacobi_sc(i, fr, pol);
+   boost::math::jacobi_sd(i, fr, pol);
+   boost::math::jacobi_sn(i, fr, pol);
    boost::math::hypot(i, s, pol);
    boost::math::hypot(fr, lr, pol);
    boost::math::sinc_pi(i, pol);
diff --git a/test/jacobi_elliptic.ipp b/test/jacobi_elliptic.ipp
new file mode 100644
index 000000000..3ec0407cb
--- /dev/null
+++ b/test/jacobi_elliptic.ipp
@@ -0,0 +1,407 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 400> jacobi_elliptic = {{
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7384321813508780300050309993112921610348339609531096226291156957843807163438391463300771570266454611e-02), SC_(9.9524685071841496279438927849850673342525676921414792528840427410727111940782381944976305408868157855e-01), SC_(9.9995488439733316729114394585903874689886199946693440341361736436672692239264636048488084336908171547e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7383306026428126815811673852101862643417212675894886262329096942831342806175591481538515201116435095e-02), SC_(9.9524695011206291426731901545274769005867525867705503210833924341584688692109569818882782443312019870e-01), SC_(9.9992353321916073154296514614318371763529995049379965142148455053362169878708374701587696243287582131e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7382963663268679354766311462039914384149178492941126840831062817834448292082576674044335924290112792e-02), SC_(9.9524698361168545268757042933526662768772514619668023376490370653166168736869277815425438301697322693e-01), SC_(9.9991296657753407444565165371686075323189094367991128619066744668429579140503359966446931860569605749e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7380331287488173017819681812505333548000401340832607031998520409371778408842832201970632399407455377e-02), SC_(9.9524724118097360944629737689090579536626111956092105184429209919209960381948277540779135011872980164e-01), SC_(9.9983172185713251267253025953154802657840786163407200767760200375372426265381549093953869220602182213e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7378277454797060918439287025630752988524259325176347053163180340804501139998370882347991305783292950e-02), SC_(9.9524744213684697238369251137951559191374873239697065458847170083807556278595809556474002748294261664e-01), SC_(9.9976833370589598055738289274893465677056797771478451409770833086130339040015264801585644093126658918e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7373867428466078827183319249605829662038878958674322241785141561706308176062148140500575389736858636e-02), SC_(9.9524787361843859046684503694959443606213073331077397309037690642929126741546581484860725317608308903e-01), SC_(9.9963222736499384529570421859460465646281312249068720158613197297025393833765853405888603462853042983e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7371193424879810007588652514672604171038551577576512840133215162813719206019907024377008226545048940e-02), SC_(9.9524813523614031580155154272347701177066765446592058958809789667054121097494545539509044453284397477e-01), SC_(9.9954970099303609847458849068667534444745484953685258900209171332658289031259888119908884757012452532e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339839179579928018704143000418077269746964304983646252493319558842047662986337736134976401214155303e-02), SC_(9.9525120231451793830985245843366966203733236112111860397852232906222180662225991758767056042339001978e-01), SC_(9.9858209994199781278941437194680143132324188699653873991712233555081338659514668305299268048007246328e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339782204735098983141505623993711911459001259399602837752570540694687172295574882766475269842999767e-02), SC_(9.9525120788690065078512180252804658575870883738949865086421010712034580246577640951605540994760241665e-01), SC_(9.9858034179693371185530389839478102909306909444244139828444148460849700760700112751223062617432481898e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7324357382337915060878514538001614103127959113855749132567239992517451675127438717163091023277436887e-02), SC_(9.9525271637916917939363212827434662588809382803755724970123962674618546815060076204600270615937503766e-01), SC_(9.9810437384215507531192865121492102169160078954931664380383811419406897938852089977538372535612829971e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7283832207787332968350504435429144214762136106042661009244142576287985290132328716551768340406726525e-02), SC_(9.9525667844580027212519964525662529454780451004601160492220566958669619783126116364988358493401101876e-01), SC_(9.9685402331179302384119860067365790061187418556554456085008029417476701630546266620873973439295183575e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7278693925629101473730435341228310212032309563196883073408404976412708107672325578164629264874000079e-02), SC_(9.9525718068654182996379555937806239819599280949500315783758413223431440712177599882842080674201603958e-01), SC_(9.9669550352317052980773857626559666269204531893591114427801701253901312521428606453243059354958930545e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7259775696151969231560088118671897900432100312079923769575924893086166745621797945635252162042457459e-02), SC_(9.9525902961567457799459980362930626346578307070578660454715450064990786754293178291486280639555469960e-01), SC_(9.9611189149631570780194584866472514410147478802889450853381129958809506344781648993683324004393139400e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7257657583072734398564817378715512213597927085867646425816327114748354915967246517590740628001648382e-02), SC_(9.9525923660192864077140433651715283184822491030430309366345862602952814976707227038950564349076111474e-01), SC_(9.9604655229407085613020817827545499990274574505860169796764685614255261186781008745763895029260399934e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7244982770042818904024531685011575954627230233210286803989361976045451794730571449048456332621323951e-02), SC_(9.9526047511495907655064681291117857597207801050777388462844588407020878200858505148516677103386126487e-01), SC_(9.9565557382340077224630623621638890196227919522504229996558938083078176693734660018540050675794907254e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7242804401238330394641034407571773598415791334970660265829118621816630813903078372035638501402854060e-02), SC_(9.9526068795676969770830147652098548970870591187020705631353682973051952503866517509360167878496802699e-01), SC_(9.9558838001891729294499891780505516968777413390971340214047171239353816575095609120301571391073133445e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241971830040626580775446834986136249520903646682302901559733248423563672355475550286992004247011330e-02), SC_(9.9526076930350549471991585281853568963609976679114746406156151825336912211360294679020458186631077546e-01), SC_(9.9556269875012748079193459899059614648026964684907523159920139031085488131527377860967239854162520648e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241623119621507768675533305231494633519052635102622629454283243024320020666848207623354683904466225e-02), SC_(9.9526080337420175720684817572609318291152213025067248310909549916814881246189911074085103017210067969e-01), SC_(9.9555194254819173899689090341202623861942977239356687223773368135903981199872362824922639858352857970e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7234391800827738968992450665433357666742411135127401009733638701177282347102378993477236969678654384e-02), SC_(9.9526150988125885796360273996610273175186092020643789825948701988318876024022145047763437281682892141e-01), SC_(9.9532889129818059354033929751614120883992975273268479379992266644335702830351636902588795874617070406e-01) }, 
+      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7233298644478973403186335285900151115960047949746687839215967221911192031090096952634390287961810058e-02), SC_(9.9526161667910893238555566309439694986630762455664353906763841267218133910312675011879044026031301748e-01), SC_(9.9529517329166101513341571318056995313554164948688445541889776316051021077409476762097381272562596493e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2664257541417004306368951282691748727550124386720100600608750546318698226257203720501683038955900435e-01), SC_(9.9194841503601700817490236765031671061294384597914801836296273830499788073745688271122867056931693804e-01), SC_(9.9992370169081134090096139778728212576933539830520415345599126533770335253944052333509204238907245252e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2664034438368367615558599657163363971530646734795711968270194977547712684218447066591858350732790914e-01), SC_(9.9194869987030175974065452521412422683585122017884833703172127477318391160839598306916141357487061604e-01), SC_(9.9987068186822403724749028083081518011247091434035237209533262760757214065053721683798188881413986251e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663959243421258905813608345822828017922530244400625498512136982817465216522876223180316746892978949e-01), SC_(9.9194879587007742159475715284033058520863291944391982961636532662432995118718631907184665515795900253e-01), SC_(9.9985281208317985060971531909892334434677570476838685775408615707510438112357380797799157313711172762e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663381084916491805090059492100784238269531877861315216778816447532202573932684348672955289435329564e-01), SC_(9.9194953397328531710160500722460026622655952036103040094265110799584619676852721018077456040008038541e-01), SC_(9.9971541642789849558372993501158595197975574212963933886048158773290926889665199945423225402810274253e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2662929998242081571139218814069795892923025976302653342009659020548480739650785177125529517333216777e-01), SC_(9.9195010982708302717556304478333609322185594815599681184080622604103482677714560248637311499973443224e-01), SC_(9.9960822036141720568423059443779597670253897270187040517610329946323987386528311228454125508327135443e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661961429460418896967396810246571405727207422895958972385864065275488877136482238636675755124590557e-01), SC_(9.9195134622414100866733580145832318164333662539872220791472939170731476462823729405537088602256531729e-01), SC_(9.9937805532816590734549896953199729957319400587793257255984019593010016180390682729079027380693079026e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661374149642430498275814078314106907940053959163726876931088942592173877800165066908556638658111681e-01), SC_(9.9195209585154697731347941628428426390274881177960013587295374143129739974658168687491437531765414110e-01), SC_(9.9923850109148547626583577239570508951580732513750278611967550553394336805805481340265773352381893379e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654488424423158028146538144364661933525780622463738133669996961977781584193025131615978691374736521e-01), SC_(9.9196088243015612875932298709053672424734467141780120825856707350305433097042525294321552164863047109e-01), SC_(9.9760245654598811811584699102546894291904546191886429980627001499665291127151607954102898970245409851e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654475912933657371715784577955371713950703838798566033558563166548518653854245032696681907807858998e-01), SC_(9.9196089839111006557460998819888205150549888102742495979786588774847517740582706614262145998016077843e-01), SC_(9.9759948415480573100107351286434486993251335277288542659411034077442010567990044154536613504939145113e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2651088778028249529681324961472643930079008980008330443355801794393510519029990510797116683182423634e-01), SC_(9.9196521878191110759219578926460974418887553288384632411906981490130493843683671418532806952146307632e-01), SC_(9.9679483689080146267036555206087036941264673152290486533337176224825544066841611926466991550562261874e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2642190862830527580721215526505229730209030323519852184974507764030465101007745564782832625354258426e-01), SC_(9.9197656273662858755859536262180938253203297732542725317281233590840843833734141008855041566100980432e-01), SC_(9.9468147004035723310154343069206567712485541810261085505258701220192600870722139834124181369745440365e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2641062779058421570460511065537410136170983657735378675244278309981837665101907468118588301864017788e-01), SC_(9.9197800035161585107950888704067358591074934045565763068610700126705898581352101079650398461144515141e-01), SC_(9.9441357947410335444584081726543013089369655154563276876730738364115365115945214421916656677513127714e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636909579190592105840772186634053855349665235538976974328031718322404357760490206890129340398145436e-01), SC_(9.9198329201087661526570442454915583057671389462271501447012368719319859755566546725291094557801848466e-01), SC_(9.9342738693000332599023435146912056910259930440443406932062169067850277571529149341681342988839858382e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636444600483454929809127650268940119326928490721071275191947418049108665734760052441701951562321976e-01), SC_(9.9198388433779066797744876757243919372651978497089148515009099094125826299863226947736370553030004936e-01), SC_(9.9331698429837425360137946605738697988644994627479783349201698499483352546906337696828993453198700348e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633662245544303531719706451224656938088018551336847850918095777656808440418945955176998974002039419e-01), SC_(9.9198742826033377437823497104917645079765256177257169457781597834796787192740582416312249294742280701e-01), SC_(9.9265638818123717829044416267324424208436635214457530159464907190816190360604911936503335242971313706e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633184067787117083347366979634799834393108210376717864379715524888076823028318808344928893828596585e-01), SC_(9.9198803724185150828250582980593063042679670221557857339102660580508587204564758906924039446639017382e-01), SC_(9.9254286360607095310872869643825082215490324697349858219115342380174729398452659970029364958049644953e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633001309656437482138428320121532543634522262273343831850781936735439680488083844595421989351804066e-01), SC_(9.9198826998660718716837813804502039249483935740565168392192363791315425400298946293811987436525091633e-01), SC_(9.9249947531299439702698295127464023422759266902968622218955461594085751552138129781542248325997359130e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2632924764235816731122490282788085050476197822831510526557353497849620409416563257619528664279583130e-01), SC_(9.9198836746713705777141680982103677818496328716939109700349370063712332759617804108545679620324882243e-01), SC_(9.9248130287295519744310865030952607670744265802403537347802822028594500474500607852951661534106741075e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631337441785326687816634005477747453164660541828162776424733100301553637815563590107827363665848737e-01), SC_(9.9199038878568536858418121802450500485198240142002220024192700917283352293061580769708240953851525272e-01), SC_(9.9210447114215378460735781102561770935245345554665212827381606721877666899124939323242771637869862343e-01) }, 
+      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631097490742989492657063944430274528211968079074595010518144227487275486133207409344783969804883908e-01), SC_(9.9199069432023132030724337389389222909214633265360595954651526035596677698452115639274936117462678109e-01), SC_(9.9204750824490307674819232713512953979951089427971007026054590889954850519860270336808200548690138901e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3505906957854976487019467229150809299318994437628105664808750542677436676111732863997438626947793430e-01), SC_(9.9083754860450078395332681477647907903642750464099497421905382162419258175583803075318058079728369191e-01), SC_(9.9991322288071247194195204891653593075842464302209725187751044432311136062342207945950982768236536585e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505636471649210372603198422461956650248783568616264379949905080830384864418695971926895389672075266e-01), SC_(9.9083791729503663901050275565174316583124095890337567827942102794837398209846047692450885437410150910e-01), SC_(9.9985292148901205467810449327038587744280341027642623486742152766298960207302364016802381421894872186e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505545306702043324555247360993267218152563908287211742085132195375578775329170689622874882692407421e-01), SC_(9.9083804155717691189280521944749172668102641028654697238445838592256772810050311373624809701571899797e-01), SC_(9.9983259755816988650741468172676291742309735190889277059133765868842785460233762823103667649992172288e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504844359527710271421527734139016831004439520985972915688817561116621544183023138860891351026536269e-01), SC_(9.9083899695283151430767142615710266889023172523613911873972859255494532949124882527713027148994917091e-01), SC_(9.9967633321925125060065709538611712355608318330552064140177150622272431910857883885592327269685959150e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504297473257173875471819102320292659475059993694916993825457206771827329180416622176168121018029783e-01), SC_(9.9083974232737454873736188425996276677442026397246869439168189866777079392887025814578836333803069333e-01), SC_(9.9955441647276913066801367472567078396542980367428451621363490179554166790416332918254803717100398131e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3503123209571208309363420689950731116982605531298413808499070898093452268543670766437579056569141833e-01), SC_(9.9084134267738038050957477136668274555739381574666904146465394636521539120180597541097029906956114518e-01), SC_(9.9929264603467677351450162743852392690540061085831323090957515452329013442250362757056746876653781443e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3502411212508212376952373835067574915279745260836873262492709373071630554211876591297721702778959691e-01), SC_(9.9084231295642257235957756239166010258356457850169518192411961653264629445989143219869838177725648101e-01), SC_(9.9913393003649550818161042129707375183438189378349987392384398541248301402040108040099627017157786572e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494063393531688685189672787730371372304351081922879121972752483013846971164990658159252018785670550e-01), SC_(9.9085368511861265852603894538994285296494825125674598030544377888683597727115843604773942558265971424e-01), SC_(9.9727331884454411201298964238842324037440988940893185806909188329933516194285753882038200949518729618e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494048225706637862451725568680331469399277471972125123717115147463127823521362287219487127858824550e-01), SC_(9.9085370577509087391361033622885993099888051152615830483178373490291403040576652084310648551294729353e-01), SC_(9.9726993858062915563755561920401451474696518575466389795134153908170245585822598399918740623751537952e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3489942004583462344121895006728197036775770230702790778385499483882626759432853510849681117183885112e-01), SC_(9.9085929701007371219201469868355260494070513245456121257345888724705987699314688550077102623601479180e-01), SC_(9.9635489376482160735399354751961369470671029163998517793229466128340958374134582010970709972492125902e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3479155468769529785824989553678949935421476984186554822956711375215160274791840110515300162114622010e-01), SC_(9.9087397623758090489855479898674509914766999176876305224298739636032678469300289451325464647024533775e-01), SC_(9.9395172955318900862818177587138758473751411180028969893594909441640672928704131263937731193468478648e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3477787985804195551290062061667312473352758786187465898353053105051583790362022233154294630345474410e-01), SC_(9.9087583636950760418641691826412344110863951784909240931531476244987070334260239220655853598818344608e-01), SC_(9.9364712044063046563119875727296706821176953323619589918533456022336596547248767494448174026190982665e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472753484327469036613657994931135857946828796319703180123987490003848234874864543550820058070908682e-01), SC_(9.9088268294236235696243337297551772665412284539794608780701996422590496148845012930186144486571377190e-01), SC_(9.9252578636742026017634289940072300165156668087356160987645005444477962543868246708950979315854791149e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472189845836226732720523076066697064609012193688383728787822345544093108047285712580988910864658388e-01), SC_(9.9088344928945842522308034863080449654517680499896121562430259522989416864005471012960172138527884036e-01), SC_(9.9240025794020559003071175074148167658660780947701859364792845954964336615526416541307074915126550053e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468817160339658757349641819431933783491972524438144267894252921514719208124518247409902880367942710e-01), SC_(9.9088803425519979033017291630590407430230016012424692571907886895450418899602865278685400092707306690e-01), SC_(9.9164916930077531091711182978835510066320287574729076345931503999726269262053389065942152141429692688e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468237533613298415352213465915304823291622515298740593955406528805793153167536525902264345087161272e-01), SC_(9.9088882210559676776361722252831893991697501702057892993330154712321749747908070008813558991280374984e-01), SC_(9.9152009566466638608392331206960239508771721884430969107326748378801662480547031160656546873551148852e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468016002428164699967739485847081687823030012320420890630695361527675182305857169322393687599550706e-01), SC_(9.9088912320997543977953251452359060677263676369690512687287188891324115734702627203643807654479928534e-01), SC_(9.9147076480311719511668184351271563431466605498306695230282244404834961660297989846830110634051814057e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3467923217585241503623642749011601064091539038703793302110440701409985939738806187684222428028886689e-01), SC_(9.9088924932129667321730787466432018038804398920741477796407189327926889215485273700503113812578316072e-01), SC_(9.9145010344896372480622602880633201494581305713083012084212155340350559996580723267428859746613079498e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465999147904104119794265128548403163939229780524067585367029993352622268163125198974916154455235918e-01), SC_(9.9089186427927875795932051517957132163415217697929336041660856309143973798722299817009058127526898844e-01), SC_(9.9102166428267351151509659876674422449121926806306151995784209205135895844193229239869745233066098955e-01) }, 
+      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465708293343586023671393978738332485491911918948132092224094652995111367889963413571035123783860016e-01), SC_(9.9089225953978355657436806662705311885012153088102010444688278441589048117371455568499119273499007407e-01), SC_(9.9095690089519852209032599301184815230620852882540945965336134071959287839309645801096957884843263609e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8725939670285395654283521058419496476595039493627735199080671783479304207612768980819534778138264783e-01), SC_(9.8231049996754242612091578087931860169213834957828523625436997934213583714487816395825605400401602506e-01), SC_(9.9983317453465671811946936687637939890931825361493561113972206150537023144143836517012685023130710687e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8725221189437532667500822302526268645353988375857869269183312674137176234050722091489438706492774308e-01), SC_(9.8231186959166077432509632373722070416853983028706541997404138882451891972724254552789845329663904090e-01), SC_(9.9971725008063781891781090308742893104145289524484154366231074848902393888902956581920694429778189309e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8724979033503657288250196057598152862315191959594624980720773249102394738614027654979407677361635647e-01), SC_(9.8231233119588030755375146886907706272118339043053505475194671823076376902872880290333890998824377929e-01), SC_(9.9967817946240730917424186503435105625063607349988779332440619084322548703551053593971030086171547697e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8723117176626887525383795148524825642175550603138355258660945015478698608704820001936764207093714312e-01), SC_(9.8231588011139773123242421393607027414274980281390989419878610783090739645757458420107508709342532929e-01), SC_(9.9937778551638034523519633585670274448899798789366432792630069005327247453536176959259656828871746874e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8721664569354612146905773036046800972639298499363398133484079781522103704275367268205751208127688989e-01), SC_(9.8231864869565477393169639477436881521657952880135366028375384104734563626135608215003642381652200578e-01), SC_(9.9914342907570589630704523369807937770975436431130366321187243117113123639246625965996534544649137174e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8718545656135944226959801333210225028129829981121053881223462394573219518560489043320207854639926422e-01), SC_(9.8232459240920738404721936111901293950190813660163536491294517743464830558980482308379034647844714204e-01), SC_(9.9864026500884172607899444026398583108046757667183560795192906697408008113619643737337785291238299345e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8716654614766344804802061493023273836948714501847858099919345485896208784970747392293709077114241543e-01), SC_(9.8232819566739229827847204622003806468377223566963599017484156730486657550582770216466889910840012188e-01), SC_(9.9833520669989223068076235837456355248104609326752175568879491058563892410524305315935068542844145886e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694486713509494035365269144227604033298645631306923285488575663742531744318688485575660344377845795e-01), SC_(9.8237040705216772102208429780319529747639623238910938924646958399502264121575416532488428711866235974e-01), SC_(9.9476010261075321392139625532175251228384097009697651864321495382127972823441949496528416995062001692e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694446440967110586462598055886548073521170255817154802346102575911987646196344196457674762767488841e-01), SC_(9.8237048369063960452427752793652539547769702355014451302972743601319029603955384727614147884521690680e-01), SC_(9.9475360932624308050628737256081621064327364193112796560509159929674908406044871310504392267953683617e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8683544706075416742321225137714511925983371665505077908475891151998745396294338833622108300140017625e-01), SC_(9.8239122335330751210112620006061185618564002654009839298415533521458689344694357028847792242903299640e-01), SC_(9.9299610098241350611420496770383358496398613213514218561368623149006103016894590617729161908560733511e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8654914931306994378504279649566762889686737336963341254699971126165479971156119114857310238429653814e-01), SC_(9.8244562948316378355396236555018353738387238196138567595683118487727622384165919706190942298354748146e-01), SC_(9.8838265040279004371764890595027116820997827588227476523586021222488743069737190163108681617223401568e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8651286139669281005787884912568327244505557361530531986760556656282637109802312281653433215159816949e-01), SC_(9.8245251922605300883120120136976688519969549319184767145713182573182498036731202822612265669837969624e-01), SC_(9.8779811390510808274156083148481232712822915934450726328793873928318636399725156028379579312268789024e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8637927997394447023141924600276459401756048728030920925944319589359015535516202328663383057293740321e-01), SC_(9.8247786946902474326162668743053767826831957024653523109283721984253754019484909362851461366305096653e-01), SC_(9.8564675827867729198348810884526004472733303412431585892214353405649550833617540033541663010865654485e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8636432636395460192771868763678157000156697100298083166120763600471581247188316918149233350950846054e-01), SC_(9.8248070610007879976210244972268502287963752592419605090628509527401987897835705735064212939009944954e-01), SC_(9.8540596787148135487460350776704325425281295012997253758312871907055656074575078765478532841842878710e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8627485374083246378117499015615510035744299504326523039953734781281132383816846494775376640671152381e-01), SC_(9.8249767371929765494561418329202787105332920420981619004320863000407238753784191053469702858228577621e-01), SC_(9.8396540589606803824196794363532268536501217522121502488459233696582805148462051491411300783848771349e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625947816060392097020499246073871408543480877371955073377104950610642111164754855253247050399125898e-01), SC_(9.8250058869974195604005089136332271497197794822673981437527626553181231129659062253783845664143363928e-01), SC_(9.8371787938892417129870526288729841154406312984380693797330372759873989001575678862347717327159191326e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625360175649251327916269665589320666222871473281219884996302992104157331670163805740811014149734398e-01), SC_(9.8250170271238405064089105298618133465508473318748138678141923526290587501906250606461494692687879082e-01), SC_(9.8362327933217915362026856174322601645328328325957221486334591196469515895895943209292316338837211499e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625114053138335488335293030010915500485025449167233134571752637262510510613418090821404438147030674e-01), SC_(9.8250216928552320040120447388248691100795616031193668798990599848007968435636519983561662236253866915e-01), SC_(9.8358365819124163971602602476587631917375618536367119903346852164784897048661117169944477362330499527e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8620010423352520906908429652618316507404307677402723640754135946261763246922226503283940092363930928e-01), SC_(9.8251184277006266908785969829086175674371911315320534836686051767584719385857839264135115062745944656e-01), SC_(9.8276211864030162266455388775815084219495162642345584998297088964496086250121102443410484070442762829e-01) }, 
+      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8619238957432851261244105396587449670000145299907263614645667571406851505599816881591895521244267742e-01), SC_(9.8251330477739663176995879874311403180516885270351555864704954387677272354733452537945819793243098790e-01), SC_(9.8263794279042988548099467472484461653532688098250347193272229493751104226191893610392435431681607015e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1922208879382651179570819436871386534420145571496482093616163189757893771660384482170564857771827306e-01), SC_(9.7567498470795675336153393932031774393882277301660033562605129036456187436339073954296166128938394712e-01), SC_(9.9977135739849008607432874270302599707446525838932570086913653906042345962324788791781948668348276876e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1921059236751131250248708040690077457060682574482837895882586883218904045345733363574829455636286011e-01), SC_(9.7567756774145668122881164711003293677752135239438466811705897217414659318305614660296630809091631894e-01), SC_(9.9961247974920008171567381374991973541126426732920495862349732720614546858048438494680701073547167899e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1920671764363137138842884884237509995727937173178383085033084474660096184532962664770526360085910567e-01), SC_(9.7567843828789476371636534172527032490392029363556782970096939004109049484917446963704386967353975479e-01), SC_(9.9955893287075546831495064285629946279700516615349114187399395276925846153075831320671528644712833104e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1917692647697500516997754442991710291044681133251669295374728321454364291726436558202985169589919690e-01), SC_(9.7568513102337820394024674988578503816465038936640510930603221738805372984390652003160226553300283289e-01), SC_(9.9914724642252994141125290980159260239069923239854655344276444794709855179825506870817374675189619261e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1915368399734496412874197007973348315314019778804667034930356288915745319329188975329340595666095214e-01), SC_(9.7569035189981860647456383432550396720324582863818424412832007988403888216382296002280197568278880959e-01), SC_(9.9882607349610307104496082349603780669563534607699284759503234345993172582878271939651578591654906699e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1910378085236393447773810509775995149331603756790493149078355703520674155958255503464917370173882341e-01), SC_(9.7570155950280169638489666898246055818287808050556178219545566636373285567490060630137068873172353033e-01), SC_(9.9813654340536393519263096447563612563565188469579121122902384054457351771927563207315697843435685802e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1907352460160089289426481351512365692594429919440516407969142799383653012941090483228023749696622854e-01), SC_(9.7570835336110132553712794451818664114931754857869665381207018478662485436572562200998892232564559180e-01), SC_(9.9771851455103717587784729630947852899903728789568813158063655826239830132746973597457373136173441239e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871888438935117272855111957760079620677149719061726259575991861120472115088289378879193401846734820e-01), SC_(9.7578791220811791519637759462595624965658298052993908867248092728787101696441099661464038761784610415e-01), SC_(9.9282055728872210402099650727176938115073951837690000517897373426716172474312376497054016181960576094e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871824018207506427816846252640770158483251481080230967061653002606170369128831612170264523849841686e-01), SC_(9.7578805660433051067598717960718596672083313808016143004200082826720656255695191108675093207536971194e-01), SC_(9.9281166320923274367690385959706080181302497736137546788474030388965750143851145212666666310323473473e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1854386322236234731619233747087798412764097077612938233034937987877000909202785639132571199750934941e-01), SC_(9.7582712600534187969174661939743070132170784406887061676856852657107629734074625719746523486158458925e-01), SC_(9.9040458767655797225150046776410775158016259752071614155233149379234020052624683425546227971900786587e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1808600831464667424005283793574535737180763097038736475553811887401644266303105221763969250268965752e-01), SC_(9.7592955328619076595793651593678521605389757082552369754347194791744193766578740094274809501369414283e-01), SC_(9.8408835514947186948627033840660069845548504897563797032124650426535431151074097159222590575322201206e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1802798484403742608314344016860620330712223395196533461630932494954235125706102160007324457036647132e-01), SC_(9.7594251768474980527967149024967752810718876069608508342071418453252109740702291275925919684907222250e-01), SC_(9.8328831273583950420942834838428361022137747123504854885690487299323404773056264670575678213558651215e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1781440919728143510412242650463421866079303050331604894313620503371249046490800027024586842031869991e-01), SC_(9.7599020648059744789198917886347058350302022429882215721786379607923244248220237656000875774450014651e-01), SC_(9.8034426681320792807788387563938997889808307953061455250945389355637801639419278357655660307290929938e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1779050246531263878471867715407667060241795317460181821761352435292831109754998422877422004750810993e-01), SC_(9.7599554150411294253731492616585999356153531455537911123349646616723441482093081421995103984237203889e-01), SC_(9.8001480038290045715262801821115742531517666077545906700021460976515082607850230811750332324306176462e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1764746751535163697174630996390684094717848734177870069171260695069321501467565921434994307072897486e-01), SC_(9.7602744832517592160290611028992275346652514145833726443632588063083948025424335716357045310431315860e-01), SC_(9.7804391461588080143629910383683885238924402119959425927395017052762922302662046337548307965801447139e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1762288868291358017336123811356521974219801510689982461550453688890802179214976275005573567709351524e-01), SC_(9.7603292891239289600979292919644501389715260959033645488787930587935100624339238577342919278200464939e-01), SC_(9.7770529778280319127652920142999410749459421187977203271188081289496285496754697111977592546302863995e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1761349497883627715979166251263218145457058233806078159543485480592345986429663755085874008323125566e-01), SC_(9.7603502334859685012910159608747092221931318609017812958336760522525116200572730112501119894468739813e-01), SC_(9.7757588726531303254130987946372449082235391635437956152021492253389752294500077873434782705950339550e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1760956061257841256743157710499553578894982638251511782768431267654206766917576117404902954629354896e-01), SC_(9.7603590053337718504599162555441418169099542355482907351116673148633810131687368971722971135863489382e-01), SC_(9.7752168695671355067558592463194367766184981243256275974472256858471732625736375446902058652871806778e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1752797919519639313836358883521980023548520166585894256859585188685528485314055683902025989979657288e-01), SC_(9.7605408572847755133172944387527267142924376487240265995120351752235652884843648688258683810587358460e-01), SC_(9.7639790651327864842691222147632388194911812763360354458532901386126751576574865044880140977375931840e-01) }, 
+      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1751564768282765845652488459275107066069386353786024468475841126890836748940730877179974025636868466e-01), SC_(9.7605683390523934730599649910355562656697754485952500911230621446246764713919130711444579652977907693e-01), SC_(9.7622805625922863210269010578076169669331953145339731740625339734237548809227492692068246373114671868e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7487957411491551024152693656839846467138834730623212308197778621390409374986742456493786788454776007e-01), SC_(9.6147866317168092993601510683515906895133608615166340566082994564433313745241080635581726444910489220e-01), SC_(9.9964049752177238253273497719037510596858200395236560045334207081698254835894098315566804661296008672e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7485704320937634228325647605687306973688675495902742056452605537022159248436146274082334999991626582e-01), SC_(9.6148510430385713091378735725360819230975938343211055192266756327401716220551221162592759390713344814e-01), SC_(9.9939069710276038870411938109854758262310091152220956714259855031542683655007490595783718158322641893e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7484944952058735858335354671016134757133701600037702878514124938102531153809495522390561446429573002e-01), SC_(9.6148727505788140898673789458417410249624360048823808038905384989285138603206990868243893382626401687e-01), SC_(9.9930650785433229166953676312000192386347316267231906853875089737417108055791574560522388250030663245e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7479106585905040118547719590606998127749558810827199981365301029376750812322413336306804483878628472e-01), SC_(9.6150396261484384222596181850543535792819032699678759916045206241662372828301656424961459966153334235e-01), SC_(9.9865925827354243876030312961823420785559631390820108003780338792938500084314672383298260062462015344e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7474551743789657901527768093247976592204889865424032833695766814988466988868280308612405085347685074e-01), SC_(9.6151697886609494173173014075510024540750213195777945685521816250072693441396519576262070778221333979e-01), SC_(9.9815434483707694420673771997875992457392171739244325658760767180470428953853933673374726469326440730e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7464772598054607406618635656960408670114823349942746666756257269917087184508431985144753927349577097e-01), SC_(9.6154491658669532848655757629198371677113378126290602379668627498892955454254754854530596993011660097e-01), SC_(9.9707043368626089911574638533941270692881983418709511305667940959209176005230859085546194563807252026e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7458843774516887328352826568054909719537940449386292664852182248744360264067138923774465461199026485e-01), SC_(9.6156184921026661851710026132164889386083633500611487695136123276982830818233331342612654593577093088e-01), SC_(9.9641337287304539277894921096171636158862733092965934948214964053332110304739859800625938332780641180e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389365796538072060361816180266581593549878648066363307552864393514635092532475160124197829123466530e-01), SC_(9.6175998259770771050024054003522672430914983906093115363172085734462240400705759295056245237359082577e-01), SC_(9.8871823467675784656237601959243648100815092378109853106861004506567803393816161019248054311083047299e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389239614451992388612010005902672986185504982389315580264749379066976749859152493415996377836159326e-01), SC_(9.6176034194294649525590688085291868478991281977133906030018268034686345559145224854400935471700802941e-01), SC_(9.8870426715124687543022733684615365007761941380466856565548742291052498867157359693558582860370454415e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7355087454733386204643501528550965719539021775432277870693281479589085098018990274124935043631252430e-01), SC_(9.6185753572677737327650338525420557940584199852204136250594934146294674022803888103334313269239431302e-01), SC_(9.8492491023469604000354518786382014981115762456506536325573083423681973580198320007429040850684635825e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7265447589668581227307261351838223342069693085097995682188814521823002123607027305402515453362435380e-01), SC_(9.6211201882811108318348656560767945421737336860558279596552733763534296020100159109162343755789576156e-01), SC_(9.7501523373440727611321474480888390897362273015883864137149087219886328391939537934754224237911297001e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7254090957251439086283478080662446342886217789807434074717242181090111284685936297842884900801507788e-01), SC_(9.6214419533112942523126900175563617347451743535981890491127648339934818335834999950847411009598053753e-01), SC_(9.7376080222240219871082810271138129292246881297819972562332676397313938497347890419427486892086197712e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7212295382678863469955725345026346801389285301613532004526632624431548395323182294605285458846915870e-01), SC_(9.6226248913723300178181635507496322740164087029332799547492909384933541484940269264934212473175487377e-01), SC_(9.6914616666196122516566565305204051959522108986861105565476802342648062460631961033926913624796382170e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7207617601890246904117170828835275168110321830918986860047358485985317213577108434283531174851387059e-01), SC_(9.6227571643626713781788550882612764217282958967297413663553663825358672005181321089945869449505885890e-01), SC_(9.6862989241978612606509269616702486895570369616150382161832353261643256277525110869532808112334891345e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7179632922027836485246865751609083882011972876089002760732046010260650660128682437598420425733409447e-01), SC_(9.6235479705895478905060965754455387184265936212295109023372141480881662274746408308625911398214094942e-01), SC_(9.6554213059948450301645957446261566146006897210749535902786563130451334162653036706689887239159337830e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7174824553515702732970982193749899004728200361891227731611245432062794105702945691654618396508156363e-01), SC_(9.6236837596035127029127543432004722081476690413652086797996062740631880444000322297407105395878758072e-01), SC_(9.6501173059944522165121317539895380239587960401467044680830544464129177858095008986223961001111665460e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172986894554127714287677023048653401431484462516141485231787624546135343904684335685432596052132160e-01), SC_(9.6237356485038540477283191079964633282554737626659260886778191023482538016177042388732101931868161151e-01), SC_(9.6480903382977437230477309140380658749824173203479262538622427658670898475412135035470976110206478637e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172217233499058639605311722521526710418390329202814803913360161579242203489064698247297556361310013e-01), SC_(9.6237573798467803872325391792506418873925440213582770142947809606347651973140371493212688032313493926e-01), SC_(9.6472414079466207454029792318418136842927122007456676424316207761942006563766181858833229507329241274e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7156258637493118105872461990230521793432167161450341045346763170737674151010837579939769460688396523e-01), SC_(9.6242078202902395641426478888051410029751970803669395881096992508483934666875385611981448412723460032e-01), SC_(9.6296416314518002651639774955917433860552093569900476362764049267935005563568797783974165734091879518e-01) }, 
+      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7153846531508720758362201430913229535925612435473509536902653562436646519451422375552821522355351244e-01), SC_(9.6242758784977022370090502025325344900517121978003342778839763369516045408475963094436810921021163007e-01), SC_(9.6269818689292483046691497077716004999207447172223160663372241318276640423148932939120796437687617165e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0326909292843329367512426390611598082537502640578570669292090410604548609198002350844995883114335227e-01), SC_(9.5290495710451905027514660642131044454857875345856679771756076337909630776184202462675934631122578685e-01), SC_(9.9956238699545302717965380350386792059814675680180520163805128992077836683226243714974796398029228008e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0323894487950665430372708978493772640795418585027675192478293687014841192822526679062085792695363694e-01), SC_(9.5291455142020133023754633124544732434470525334403134889767782353994514678513938933637662647705438774e-01), SC_(9.9925831719242147403507153763213820592821539981956128532154658069020685774857929190395191309465022231e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0322878399591431326341780243422956777602479601861671006243338498580122181826490964955035930830637649e-01), SC_(9.5291778478332491432873860706727952847107215158032436203257764412329420742755840281600493299329815331e-01), SC_(9.9915583880881537180898140362621276923509127133787746356289114728836081901058573687103243910062150305e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0315066333952684858138401857890938712454353222808488283228931058095796716067297087536971649866544891e-01), SC_(9.5294264009792575362544261661419707498425292441354931880160829423603951907127368299524392406196291954e-01), SC_(9.9836799965128515624869292723595021229745748604318718955688710300997012758560310689330619750132013061e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0308971787656891769726616510138091543032213324606251887965477291810679541075676177726442587056917581e-01), SC_(9.5296202595775129860112631206180223421437118347939397849212072580213728581082217923132096123082652133e-01), SC_(9.9775343554451937347698757108551994495660562509451666953830350563586835625403242033521573586539896956e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0295887201363512494372265182218370374688113168415984635529054014229440894742356301099254101703427999e-01), SC_(9.5300363161334587427115603808676636773914284503302409734527841053650053045315209630068937506712593488e-01), SC_(9.9643419943363246327660973424550747976322592254928651974927264359583889506001581299992789405084099074e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0287954561134081940656122427776397472999803727499943943596862789410876067943494486444593960218209975e-01), SC_(9.5302884575980580136867981130520155599371165405359554415785810909474265219444212518956677250213893487e-01), SC_(9.9563452920334185518845076403788764658464529924332811408508558359661665843404459202762412025120004333e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0195004648134235263302748002128501118182843287594445359533169520146418646520857972003352176610881830e-01), SC_(9.5332374848732012101950013616353328519534217432420873571770948924158657997358381115499126285177602699e-01), SC_(9.8627166337948300315199659521613296040680917452232026159961392341800047087193170072500812361721211063e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0194835854673341366095835461644129765780110449741911972821827085187698458981900136961819677027457490e-01), SC_(9.5332428311196045115910739053169181977721064088222047654488243767708662173884088204998594375661969245e-01), SC_(9.8625467283529176925947584217566039699226262685244745452814003627112337818941868205690325093095614292e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0149152879755141118887532562152736656678025670130220267558162535382872306603989593856058319344578022e-01), SC_(9.5346885531899531895374448069935575947401516198590091239325448644864102502982855383492596763491726679e-01), SC_(9.8165788883459903426152171616613697574120698117036651873693696145960859386881203800848610645336577350e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0029269601875154167950400025425101667111836762277843786685061225344556072220327637589855206447914293e-01), SC_(9.5384710342789723334011273346932390565153915780592108250260561744156361329453441181523529584443701543e-01), SC_(9.6961006572539321137968419479303814363662917099180678878478560979727441160126670677106499983334113124e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0014083638247239931267737525203908009618599288303462675043998314279749630828478267161492294182173187e-01), SC_(9.5389489899864226734922889796960087157259464188919436157889455441984850061831151699699065464755630491e-01), SC_(9.6808551185242006599884047603850479350557529494757140067171898820621687251819445355354577579667499701e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9958199458299881480949360427587683882191311589110544081281765658734806755787666367750677893122041288e-01), SC_(9.5407055741264339090662671276280587530620830580327127585643746004858364219864605184849991406551687597e-01), SC_(9.6247823160496204548693858781704846332893269778648210634547495473629405677070119027983223412811496453e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9951945305697106273497970886804836564674573002628956126281701834720852799934683990311863244183026191e-01), SC_(9.5409019345156928821844616907000254058166760176620458682641193234464786014801358060774254746466256176e-01), SC_(9.6185100512095421371656717056839628514777030404559337021378528238503996571658673484437874754011758818e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9914531850055829478869241609766439240168795389048472864784054443203077516830276500858613115605128070e-01), SC_(9.5420756568956187207012110979749891412040734228311076186006789602235990553761711894412308178471321245e-01), SC_(9.5810008529688166978918126141760918486468813833121879324746094101198698705296572284143998044748060959e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9908103729980897055493387258238115119446972319054900386028305603125011433323968119724664623636896326e-01), SC_(9.5422771555204278465880608431301589405541917425011412905466106959973517313994385384254452463187512687e-01), SC_(9.5745584586702435754622598366371418078050748468804324838863303128456527071049455109295382153474695347e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9905647059871549163502826974271905295195000241907039745969203280801355066937857992486784908962551975e-01), SC_(9.5423541508007321322786781876077197982584335052398087214592463816905810312776043747210497127134726528e-01), SC_(9.5720965018574042127354562843764555533186416893338043685776549926928907867783002899736284899077823511e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9904618144288149787006969538175575820354046910869708934267432667459568487662357245170181112465081889e-01), SC_(9.5423863963079549866076271121221510678495182556728929910600089661166206322085840963418465994867024041e-01), SC_(9.5710653997659099791498565490646591001367816965591409788537499915441493682315721726273368513111674084e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9883284549033727324403996822471202088644478854459719630673925750969829657836734342097352009707525690e-01), SC_(9.5430547020131253673570839692663249538775688782938826288409886995833457284488005730612759244071910958e-01), SC_(9.5496901543224138773298751726639661464928863665776121309811549784840017553117193160844395978264622040e-01) }, 
+      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9880060112606319274741197123532492884564938820235463818063008263372047306217158470051732244375910149e-01), SC_(9.5431556665848392911820947397600875803240949850861799320544367388327945223160402861578624863197770316e-01), SC_(9.5464600344889752173121739856048336387404777814543931914585841333480158905827127999155983730153830156e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1981739759869433997135535281539209946317405934028560990914440005263835216073855286372459078708171161e-01), SC_(8.5427739824586306553321129313539882509915056149066737165596613488590801806717451540833864440053163694e-01), SC_(9.9871376627884133067688644513738540962277959988655102666310227083261454315679192459173488309694366416e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1967241648319471532250711842933533396296520500521276385002394582719372534715961050641237376212276426e-01), SC_(8.5436560063389549693043609154732772225123446934264934909723747951009729739501480246801503910821665095e-01), SC_(9.9782018265029507127021756398408275779186813249942093285393696657513071517625281843565388968248242731e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1962355303803171819906343667991640789312495777079670013849596404313596970659203888428435465885810793e-01), SC_(8.5439532016984493658926062320062783685589220108577632558690534025559338434551343606573849240495765015e-01), SC_(9.9751905058252365808781995990078848752731845090641163948345425614645051742197250042377154377959438418e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924787201389542945740360016144333441590356117233796449985974677916534405901975285997737778769892224e-01), SC_(8.5462368760118115020478146051006523102825329991575435437552335727681925883478394082104171629411935571e-01), SC_(9.9520442464537423953090440305952807543658677360795738772778843557971545570470621404600674705822697684e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1895478550722218860798046012827182027306193042199162594784435547994954539793913355454727961225939759e-01), SC_(8.5480169080269899233928285819199390366806213666197791947272092103004609789072681360950952580231447516e-01), SC_(9.9339940508434332725248550988446790815749974541175241711581853986419831829055059276109779857570520976e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1832554660559546270012115243561331872022630361661137868239517502686870938706048914579537754750267437e-01), SC_(8.5518338836533224952064937784580255777228507380715375782956280356206267018261014933211695339546933244e-01), SC_(9.8952629723237966448905398720830369913593246100505551381992003449047197272062718231582847876848438084e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1794406449694716102590532189955830577618417433366485240126105751525564043817157956064127288473315508e-01), SC_(8.5541448786677808956238757223379810357585801810428494719638118731562607928699860976734644520339470494e-01), SC_(9.8717962281190397007867993529460974391485610757565333243188783455458588439244170031160963419116878282e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1347412407053512856683763793952333783079634255848972391548143578716385138720426672939753564416017465e-01), SC_(8.5810507742933015306383728115722936974706478446192617391678763590461124255111094978326796521504781534e-01), SC_(9.5976353506966182673890191736237125886936459146014679641663940041884063831084209089492026212241568538e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1346600701238357381178620270439536885111992537798543362606724008006806917702661387301246040177297742e-01), SC_(8.5810993447387547571511590176672145330296145151017498895459644492043927830902367452552687551207246390e-01), SC_(9.5971388462739138422444055288347837584572728818776045723071378305146749236790213550093429189734869875e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1126921787617001441521952326050534518316487949214773710332334638821163360796366388881735900858714111e-01), SC_(8.5942061114002228459169678243633150248268351986739874589029265620107962803145230672244455138275572258e-01), SC_(9.4629453232706831996838874035629795103121125620370031660969576862147623329369368496815383289674747675e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0550498343863245380192449829315969791300329716737458269565239054796814464915584965816033572963774550e-01), SC_(8.6282368518643942508837228633245350990553175318424769698255251939363076024624756818585887650903736644e-01), SC_(9.1125310729284167812970640003998321948112383885922521293551608846831502089318965129243715040126470480e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0477490829557254312697291409488960146205520200215217666862785165873511043366623567933115766954415176e-01), SC_(8.6325100171108769434169679731641789410833357069364376850552759443400184213660905059418080811791123280e-01), SC_(9.0683245476123736322934869781314829191560205277312596116371921454711695852029262010558337189356968473e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0208848357104535847868400905147144487282861998769267877527012857438631839387309287519842872745705492e-01), SC_(8.6481625485725470095842711367599124892057401934046199340482503939366819060007233186610950525004696056e-01), SC_(8.9059992641072104695146168071566311483204686235341395330510448065847344188515610445583895494881070714e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0178786442703313350511930438039416922031846137918360289406418400179196481568044687002899839696042985e-01), SC_(8.6499071620090664183484596297969758048804707533461155652221493955249418090895481327347026113625601978e-01), SC_(8.8878677690390179655030106793458948535950274230211075430882384011438637611824756748024021671727264943e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9998962849403194251006037964224994070630846538423096923680701643072644277362845158884717701315647848e-01), SC_(8.6603139169339578937023182807101899373816070806480120013392813031367753740377301770296883996646321388e-01), SC_(8.7795487316512168912465501486415675776096541167377880862980888361557342616329621679499784237871425570e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9968069004939244970228548384020710953003412658703270878264283784926307682671572982018025979245808346e-01), SC_(8.6620967899912258675044371431797382700000801329994449664842741294567525699750207875111092741079073384e-01), SC_(8.7609634816462547083037409544565219331362859851503161707717680363918738612886642798849864772523508579e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9956262311421870423140342005977123174752582802643478150656078824902044669733690155762083590188336157e-01), SC_(8.6627777622841109107004280234901901317783187236741252589342328565231004018077499864770537902361152969e-01), SC_(8.7538626231390684828041516378824944960398381347127745331515612836262740067707623821663721914979327241e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9951317398939792415152248844392120829970779028046991445156544735177676799034006680990142892350753750e-01), SC_(8.6630629052953175304522330562470749272532832252651845946150921438426494279446353444280598439009141805e-01), SC_(8.7508889276372370045098570577865485508802232112643555401483726729225102075164956159897021874162557799e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9848793296001919240569957795761329543523365892712339196722279750852256308539363414729911036472305518e-01), SC_(8.6689663783708805619255860669219861540920915542845148572879972393756471761461163862597108501812306812e-01), SC_(8.6892752507524042640070447345759508804605344072162331449577443560736037795219977265748971893998130351e-01) }, 
+      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9833298112203598994500477858078160864327315306195089198069576271527693936398663318473058676023836998e-01), SC_(8.6698572071633597445803921321598145112506570775347362305423384648864914845374828010868228628712282392e-01), SC_(8.6799698986374699647046520719585138541968933812128800227347414638170296064804798217446106765916430594e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.2010662176855584292740154593669842964312107862160224544032245256496191193491740059715525807246314716e-01), SC_(8.5410134175781529056601889175108240541303457820629884133883663214092851919741175746593413054437535324e-01), SC_(9.9871233364783675589036415181300765886254532609456302993996709454726102642197631888984370802976608469e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1996141160305239511635736858078448736167857237729423632306157775985759637785190652917354834791477305e-01), SC_(8.5418975084214229296468541916452592148254767035001699869447634642247642772498230210274823314584323393e-01), SC_(9.9781775488706319424642556401056922363416961108630002217453579069965382691436844718028122282581311484e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1991247095602684076481417093288149140985663066132329259539030150472468640114404554076822989684577014e-01), SC_(8.5421954001556212747668359970097081709953328562248934126657834188402910111028202063250196539278537375e-01), SC_(9.9751628749519532786246976336171068981955042432306992964051166537107303601683226164846132707556450825e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1953619630008697502970999170229317302974082374263928020629973648811971621211920183609571884062036418e-01), SC_(8.5444844240833951733687028822167839007993570503562830490168226955690789603493523457195420568530618164e-01), SC_(9.9519908461109148272918254073569029730893464448273156070624442523315334065143832102673116758990812170e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924264658250777692518797797388305653402533483835725522596841144362921306995071415301902319072989265e-01), SC_(8.5462686242008150726240074444133694720439213183775690324071562991398482199005937043050057594547046936e-01), SC_(9.9339205607209050327554913263753700271759143862941028390674090827994171866299198097097304173798799060e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1861241292852973623062870152332877824969341201416204813933129664264167300563773810540647832711818753e-01), SC_(8.5500945325560474933832015931190551727975972037333981183775991327901515286024818720296917227372742431e-01), SC_(9.8951463928039508594250904412907680911363578483674714492725969525916836201496769849987959281872883067e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1823032756578805170243038716192728331532071230591414738060851220398667430672973077193435032077196984e-01), SC_(8.5524109325444367154739575059972275751352169396472779581913361346609384373015421339125774842951543172e-01), SC_(9.8716535532951692540630201410144586882773590083014434029685973692795545664661734247093990684981538413e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1375330902533645581477838025998559988671145262119330695279356578108375108654425076173713671687814163e-01), SC_(8.5793795665276235811328878886707545342035963237633838971656849814716310651105325648391436746306610344e-01), SC_(9.5971885016315869449298309980041549879083087910372246793660960042850796495999381455716233820218971229e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1374517909822255584948314691269334443899341961660445405016123119231711937668877039557560141245473163e-01), SC_(8.5794282499088202929886893068684303071968354810043650392530712811413532726815742588165862013213831199e-01), SC_(9.5966914475426916645413135091122552934920862991577763317397146973909376017071940887965913734873603311e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1154490511513414130948915341104060861818789686652322554190148299754578743199905381114914274797932990e-01), SC_(8.5925654495659700399955748971498946599987477968120630962923233438264848580781058103354991890876416358e-01), SC_(9.4623495260137066845771122836563644166269839612005881612303544559804464937606052847559420422077652558e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0577150851033620222065426480052062556339068529136250538565090145686601607778439495142027369642677211e-01), SC_(8.6266748007513237578263966453370563241131265732002042565927193179381457055716930836745465724048534549e-01), SC_(9.1115493637874774574895524688904860648069286781379853310115201529697825253198607660654686438137243104e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0504027114687172704612077647147689664448391776592059050169156795148087456750013680648771618109751241e-01), SC_(8.6309577945897423170490885782075421326397572460436343594082239787264168388215364794028500967555411466e-01), SC_(9.0672943244489723556629063297565034569910068078705325446695609199455771940580147138661920170374453607e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0234956661398836325220934555682062181828963658372433318456298273995853280335715150534302653688650003e-01), SC_(8.6466462453528077015378008591411006047542258613786938098273250946749182955588309790818138170098555462e-01), SC_(8.9047912406779004078780181222660018000107719911556966741257174279595257471119862130846465207659650823e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0204846823743274745033767085517480944326304555773635167678377755812020121756485042751049770949115576e-01), SC_(8.6483948541937392379049699321469409112385341842886711759532063452027719824581566325039441607458669976e-01), SC_(8.8866399195198759526084927175418007931651279559239907007042563559465458604995497052448898466601777959e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0024736438774677362455305479905427323703753284716142209132865625628793728901000552731161379181973699e-01), SC_(8.6588254077739256668400915794274422159503762994573992687214086236795464679840524010908002660125081512e-01), SC_(8.7782025845268452494297767852249296096808972557740536145642567215293410891081013287916117684417721735e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9993793301972062801745347614832842739593297996856667578148753234931573431755386092356995520342244207e-01), SC_(8.6606123520682377380614424212201454846217828801398363529267715055480042972690694453906243012457588310e-01), SC_(8.7595970624049649040909168785749198216246924208497062720231525657789426337888930574782097654871634906e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9981967768790490332259083365356840203455006149209131538085592667369875698655778683923526084487144403e-01), SC_(8.6612948789194266605103930026038160177103374624406205226219981408737850325299066393602784641827398450e-01), SC_(8.7524884605096796307412575538564600419915477777597601494681538070322418254575375580375756898536384738e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9977014965561798661262506577783954451486402867962578762279513934471620133946881165517052633037930278e-01), SC_(8.6615806727940899601362969223884853955800691465148897718116465217013208093723042953116622539279986681e-01), SC_(8.7495115225583780242845592087996731668201501037373415873510393147361214809191107950651098904630593299e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9874327226783456387994872592996361579424155245953997152030951802805967728075675370658383043099545381e-01), SC_(8.6674976110038394543602904112300725304873810621906304564672743613429089373792464213933342009041658658e-01), SC_(8.6878307068406900675440211034430388281438451325350045661102580499286278978019367863722655313606312732e-01) }, 
+      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9858807305797170049422148274088831458056652119831549712521134613839276073404902535807338706125792371e-01), SC_(8.6683904700027136820980396772039876875412482570256964962341437173596289146170296223443315089450346074e-01), SC_(8.6785152221435618708627964143918764239851311519509432541931659691259869953046106905396447429435703220e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9075093541184279655225872441294375833238088640218249650012396478913243548365143438006820362160275711e-01), SC_(8.0685397211021570365753542697908504475272688109643201530321058905784135114098827239254172846427649268e-01), SC_(9.9833846818733338489558425744380181799404971073489583696156750115899710669786036603658062627262554213e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9054347757117304578562570508175281882352343966235805630594469652668418422053499423283590087582803355e-01), SC_(8.0700582469902002425405368354610781855401390925964140614073806846017162909771184952856148490260936831e-01), SC_(9.9718419352069258686387316493691220018640568331299613500269151412628189800890180587325649621296910489e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9047355482691422779476380463798818379081034910961041214496386949747573148700992534494880986204341336e-01), SC_(8.0705698748605548358983688106805904765521407324215099082516936165274683774444409313419808123353429292e-01), SC_(9.9679521750788596920754748111284961487315784193379110675611712085013757953748695526810391674614928430e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8993591862003370998667839085055187872448489192349434551596016012585474449552318264873491493916085053e-01), SC_(8.0745006775771402113064280178443600302374501723890636477541187791167425438455725514201654387363472571e-01), SC_(9.9380551002033835880023337633785411638148363940604552251471099727737573219849766079359560431096247329e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8951643036107616605878063632084772425332747876759814378145769638987683677453780454141662172614691785e-01), SC_(8.0775638551133375433611876198715077171670284030485258170117054622681162495424711993884169835887604418e-01), SC_(9.9147419280161643207775051398711393218055901243332794304959598993508906231224926523887936578717621259e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8861565900919746589905951685461140940994086186030763664457206106966341382095037869049312055319490556e-01), SC_(8.0841301694688722651684154532036990539299619589371407043604938014221547838199699292781632033435341388e-01), SC_(9.8647224209806804219857073265891393683297988664146374986822363766360004328193339344537972624263526425e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8806945503160632981526164389848981639545967167984866725752202429237670734029789758756186376953328061e-01), SC_(8.0881043270894419188103204478338216915662915995921351359463902204273821303853601172082991264787117322e-01), SC_(9.8344192050092273407344810515227512115973972706031188426266136289704949790850014083930220392529226795e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8166379209443088435398049569033716319796468354862700402659247525166386822432274150617781032144224228e-01), SC_(8.1342930422153263081330210518854138063929009394612551944142247923992841067193112873989438084623221110e-01), SC_(9.4805678663313714996722987990525090932800795152433079076845664018829788266438665249800352873289868909e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8165215070849046489515830883870284246840801523622548327280466289817274042203787190611632410872471485e-01), SC_(8.1343762857159951718497250489484225766676447606321427391177001401719916516541595975408454860742732430e-01), SC_(9.4799273554936006026711867730735487073503652492224189584820690733996724182957462295521434667803783569e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7850035593793181681321888055019802993321340051310198339765882092978052675512016599311196194946168145e-01), SC_(8.1568213059971235104546474545849825679664276357648550125488526306756377463610003159283532440037804170e-01), SC_(9.3068559849438236923167371677761772051872684486372199790389626105504515661423774721407734687450055594e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7021946210944329110843811022718962647554537221212322839500617426273380464756435734217363621024779142e-01), SC_(8.2149240107965525041475781184044474439703813152591512238198620900148259855774531737462566072762034655e-01), SC_(8.8553577472559267960093143116597579718161395246002867239169281867860974519842172981516209787043774603e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6916957353853814614281558485118922409029008449940494175423936059778467930970494653730470547694225781e-01), SC_(8.2222016306945344658041242720787420187263722989138196806649193936625240904566525199254068413095498236e-01), SC_(8.7984466515819998746384611518644409339960535656357297517945753320222341480511315542465460405817120793e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6530439112120330937306949138664381005212508962998073091929814190492717168415767084312185234523288104e-01), SC_(8.2488238275470860791827979281114975955638092294793187266422776551196231144893593387139910632983555472e-01), SC_(8.5895680053814161044482688728638347108586484648577002088097911968759539912049448132182961441144254538e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6487167824122444704825168220752976116514232407185420425483783746258338916378389901457962710785538517e-01), SC_(8.2517876070639542339000589555294623140753408472034767415133353020462480320444447857378248360948276474e-01), SC_(8.5662463177802280868263580262516003679514928061716503420741135884959392650091663894063692853636137762e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6228252280876447905972563759471929092123105171800226051410495377232056607325064244129197944129406362e-01), SC_(8.2694520044789621680242630111142249369862991026068317495357259059452374906224056430707108167164483283e-01), SC_(8.4269627169336007494507356365574812420932619386107191714340658221868449375011005484999812349771207312e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6183757376353266438204684113907278490739405315390369113887128526878503024413373619649024117492383414e-01), SC_(8.2724756917594323765295728753604907491917806403805966950120369680248222418561555415309374207419005950e-01), SC_(8.4030719583170076409825633901095708769330325230946024043886715808886549371213734794734902475887550719e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6166751775916384562585023087517271723170232590091015803436463683864628302450485139900799038279570931e-01), SC_(8.2736303971972265404037727166137986916155445924338112475950218854012017983387364917000763619153131428e-01), SC_(8.3939446029340384960579903779768644254488948985199281901027907079425323376181131884420898862250606066e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6159629280002962516526857321246108256070495743425822648043352562234127429093661242990083998336567606e-01), SC_(8.2741138734807330024868762212926221106005518881722056032791141587481318134094980365464638231824415442e-01), SC_(8.3901223466198115351534394225506602213879080561255374145185042454850394297840250253309653680341938695e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6011935320531803063511659588686921648095001912823149235902547846236639818140511475944488568362333933e-01), SC_(8.2841192058350789161762162547144659866075415869308928045072967877008674808693397378742045944604749680e-01), SC_(8.3109395658496251490770313207672683050829501570973006664880530573907333185684556567068999049250156399e-01) }, 
+      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5989609763483160839657065867235297388082970989570737448569271714092916193329022534511282743729648633e-01), SC_(8.2856282794564656417768348946749588827294081279292398240080448353575229928083389690735739145528926299e-01), SC_(8.2989829209385814407005617116991620316439471229683027889361394657030405723553518835979738537924001601e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2702081580737277669378090242838702320600782680936939750297509297540855756782380187372237495418275919e-01), SC_(6.8661541883559689407416994227584603188546446069897119786849522609965693644733858682279491754200123501e-01), SC_(9.9748244136363214768984878995507356164930188655482644497348867217230906737375486707939873184798685159e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666271167367658786097195902539272140958148846575857549497193226638907749766700488340661025421346299e-01), SC_(6.8699439842189336966296389648411822851351190168746759092643803347473397004631800700883441563971654693e-01), SC_(9.9573341510760839699322347957607722746534464979271772104861969911658546169235433423999982923168538002e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2654198766577543071853586037025875497574700590477970784324964905796887175209926497781445698794762262e-01), SC_(6.8712207078412509823897749545065351011153724250219081461407354870609754852508046479838418592773629856e-01), SC_(9.9514400342640062448989208264011999183252431777488657319249033217899216103582578031325592789976310670e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2561329354661306077412799320218019331997631337134094743140418421356446600010982941028020080741003769e-01), SC_(6.8810271633560402960125491817177211952017585090779880561442907216475128728962560028175742624311589481e-01), SC_(9.9061353257942462105507251198806879548705125033581207355905917809525183880551724834928775281926702135e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2488813662829167529468196627232788778279105771477637990814196479116706848512693964828987194999919256e-01), SC_(6.8886659766282988274183048739981792674581121064868007301816480399889604139731528085713463499251245624e-01), SC_(9.8708052457337966655020077031322261987039698185658337710299138482459928976581681959028464141552140008e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2332938777509523341318802889454235792664090752106332588811995994082657827858353597304055671683263819e-01), SC_(6.9050314755322144751239416135520643538884168615134231860060657855997527775330381257634698178754887528e-01), SC_(9.7949963972253992704919444112437859800032723176297725085845458493721888641415460797147212904369476711e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2238313854924186854832868422917407223388468021141734936932541221515633393163385541625633176750476800e-01), SC_(6.9149302320395599682781250712181807055365989266007447464118392044979739877609947389932958853307541322e-01), SC_(9.7490652176376638702625325842677247179455133817124639416657237262381703657668497186821802403514482197e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1122738571055200181414206393802136029322597286490412920654573122391740875102057373774728683111370943e-01), SC_(7.0296202302495238720806273113864281410031160991303419337245133989782130340046557623032453011902769982e-01), SC_(9.2125588704115744531654321456654858899882026512734857432389133675190546080904350663586248749658574596e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1120701574778153407745289227333962263176488904889689025662611294919247006718182993422351310001143305e-01), SC_(7.0298263189863718637636004688192176796942829333963965371900865941459473706020518994246929274803063378e-01), SC_(9.2115875435192793485286914432159385031522273028077542022800388197585088493664147919703487698209794513e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0567963800957047774225949571886325342392707660455771266094480582646702193647688908599299876021336827e-01), SC_(7.0853104977741206501329302411816566349956951089019877736376418185640410244299526923938672260238358524e-01), SC_(8.9491180184338962021306146944737091398904398680208952625262644593539899254459861974464823761669115196e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9104400457305508568554814521131075738027087409434408361300335549951967489706341850667651691765001005e-01), SC_(7.2281268925194957580408548252455708668668389850394811062360018429393665024851082872860099351488455680e-01), SC_(8.2645023006813509903471829977016547430994322432540296870677280656799198222984234763646538663352866583e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8917722684450533754149276369687205537543196647355696515349949736675083007663106707892925681936180315e-01), SC_(7.2459281669011681663738039923573440253297398865269522964407164316632518516537291231625560118057773867e-01), SC_(8.1782376119013668659483735367708666592673987857028800191315347034215867078440437671897371276078083222e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8228395637998369891991461146685393005640463381807225352900556984267865836199329959268004961688164914e-01), SC_(7.3108727445256253839648630021677304016032658500820247936450027349518525608087685624359988276537679255e-01), SC_(7.8617244856998338689639725575832511577010639535226580706150115112985101228329745708861066090419412763e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8151025930746686430410002731230483653135523089835925136654803051335584135955298909492480981618621263e-01), SC_(7.3180855861261234244718966274055207000274963408547202000985315618423058552037383202853740781275849327e-01), SC_(7.8263967133846801638133004519128440234950333637574810006353888244640324157028896380350656667548220893e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7687267907261822298382270351454875070936857655549482249094730445968414772098012632797144739372658525e-01), SC_(7.3610011297720663827941034589565095308760402201826494850828051875201150893707409758588866156224913323e-01), SC_(7.6154665226360837750282328813264148468570235244281662572904305571553463430491979060842814525048729869e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7607432205458880329732204172724304676992789223981548905046396442451731611969638955719824281158956877e-01), SC_(7.3683343508450275782736611220779679595565954961648027439856606955897896305574127586750630515027413023e-01), SC_(7.5792971155459095665296301335177918781827399113361023627707542012456119957223076675684211588976940534e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7576909046060388467612258992582275598902496045014859489257292630463764783526536554972911927629226788e-01), SC_(7.3711338095170146205052727024635012121183233418003469505333772926725279770941237826979478819077523075e-01), SC_(7.5654796340069473352057233988252516434605943121264289426764314425986333972133188926148622304911158627e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7564123224244632670866169971581404281890731188821744413353087377632756971329475459005775675445047190e-01), SC_(7.3723057810559425153648485872591759077701408865385569177050186278088833193549749747290263644538979574e-01), SC_(7.5596934425519105227768649866603443484608923734098720674059389033238484943523624562987059109627045189e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7298763831316128935227655474813190601249087503312441199008390102906684210293457674057765057865365461e-01), SC_(7.3965372890135124568793469377509995823242190860888540849744965346216345224911349495547939232114852760e-01), SC_(7.4398453151529232289010766550971004610959361614016128459141464895758290420930558801023105719942120088e-01) }, 
+      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7258614079680893268625822897316756945131889764605650241460395389032587876624505383475138799139754556e-01), SC_(7.4001883976562050136738496338519714611675185742196923224808214070126294129117999719619088482452447773e-01), SC_(7.4217516082340016418297092172241872190857578944247877583676597277003241989866300218114707079769599336e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.4076324788430907334158306356012619457725393392386225038107321265399554466344483117016772170440293464e-01), SC_(6.7176618743718388284011926222819445178580654931332986752937529825594206045228082963990418947090409534e-01), SC_(9.9738624019923539300981800609332742346600825579040162904951881708792436182996218338885876058748149600e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4038858064360453745530418991801971816271141370597740993834775724862885862348703337433612804378762116e-01), SC_(6.7217910533766868975760120514414304948483805301723570006425111783958102897059004973371108373504600255e-01), SC_(9.9557034858792031449618112179527461268193322442491420392539335988787185124425758588672419089593513466e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4026226758906612824943350153719522163069887400220616291531074391323743059000913046940867818471550639e-01), SC_(6.7231820976669511567810513184926597260109136692591513097705237598066943434863143418373792182028169259e-01), SC_(9.9495839790441227940124197003143440642518334870655214323867498177360456404329779862056865723085513024e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3929048964919188510673175669715677554266492856980613576662794961847201017886543999000672451855320636e-01), SC_(6.7338664370052522314215195448439128833291684853785074770399337527779090025993284365787455602963596273e-01), SC_(9.9025458644538219914033592405393576633363688438439385942427311676412725919726410290419925761910539566e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3853158244033975132622991525473214539992737869332302118819812576288755830328615094075847966834871837e-01), SC_(6.7421888266212749959648395227119700761724614529473742317506271025786241567596522613546413931582605371e-01), SC_(9.8658628502078002829913118549085384306447259009666727774536724393584300503812859164547365838645341455e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3689996557957474402368278774873781851667501950663615382056532856075139621589301250976710572249904242e-01), SC_(6.7600180527038650615667560418124471116115579136192703480671479434573037987560329242906608624239870736e-01), SC_(9.7871475861719318393178079621671134748028385862374676104791201858173718735586428327082725040831069340e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3590926964818514212443010918240581052807402033004632762617606269977042462838512816072047238849403979e-01), SC_(6.7708016279158166630670944817623879564115008470584229152642490027329416558360818691053696613069538555e-01), SC_(9.7394532657393069384529658935021214142854824179973125906968923071408313026446657764606827004402222527e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2421788311730029548822325065271354264197985168172358555685955095151187235114503077561420904438300482e-01), SC_(6.8957121298173139997246079274283464503283210224892016168927457999731975195617309385106600052603194062e-01), SC_(9.1822406486868193275755539372820892443129474286650254546816034533993183110935707364078647648283778549e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2419651611525990381877779247103601708842960460229533883040836737012719658671940771722736314571710647e-01), SC_(6.8959365284674720708538829218615691276303202963314933828095587721810637171490645843783238209027546628e-01), SC_(9.1812316638742448033593382532116906645259770592790362255668830436448810091841014774822140960903101002e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1839614581308613202149782572999516459682943186344466059063181028194454999586068972012047714772996940e-01), SC_(6.9563422693316570932615563296874897279527930445778844727148916473375348633255566917395665916878192772e-01), SC_(8.9085668303401992261130519634870503422003089933485526527325040573651519565983316449677827125517616163e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0301536114401092504194666075030448870547128016719823718768467640329414383248455882463171410076837718e-01), SC_(7.1117466349382547028589875020985812926935720102897837417466547077919982306114853694447965183862235452e-01), SC_(8.1972092642813956651017353548402389854784798810771553580668064499013623405451975193161217704753531464e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0105134605983746938769822607345191989431122860907235029031960313396628199501685598169664154832620578e-01), SC_(7.1311079797440313832185514281631637157665502387149623500870705858757856129448864033254683553043527114e-01), SC_(8.1075635327748687343413787397609442974290674492088798659168342532492771063364309090310853185641908089e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9379498775503908234446901999857763332893317723875545926726495167488465688139124620792109603884180156e-01), SC_(7.2017255915925120021492613748623531050205192581180808096827576448324347831207018250987352806377730883e-01), SC_(7.7786308614091035660682923795060297689540542907301425690792987706948470756650277873732440059396959805e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9298015254857488709196146591482846263825611572573842494773812331787312566511366542408977999417436168e-01), SC_(7.2095666178609784617856189016462009271617855290831673465355752399547539271862384961209581744474470977e-01), SC_(7.7419157996144336950502764523805527883786888383661897331323910206982059616246234902199143973903020739e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8809441372277983881207637424054525627628626279800432297782450862992909655258800452177795255479616314e-01), SC_(7.2562116686567508967684614345396635292307901764433965481867477139332881014109791820691049851327676569e-01), SC_(7.5226997367874660119889765875645287842124221752818923617931366949283420367225377312913440485233372918e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8725306882118333591069706568031544801834209945472409215137778470988371770815767125988006952074196598e-01), SC_(7.2641807479981239886919153846858987098278165644752907613391228802325304610698397646109212752323412764e-01), SC_(7.4851091600116434967073519315874230780234397462471257432970519841781936760767531143265556274097243667e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8693138147358459150147327312335392913476302859621178559092425137115550426721887841832251103330155669e-01), SC_(7.2672228337019679133591130870452959185365049144371840920581776644748890209928457039707410358324305474e-01), SC_(7.4707487452230952690152989249692744917617757234408596638624419858922028153750783062941590861443292123e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8679662677225768720267326934273486392768566645177624626521341401816503089513692091255358323523417388e-01), SC_(7.2684963606941991469338796014089336672653989735611095931782702323544050699988359469814784801463134921e-01), SC_(7.4647351934068971998349688935403495867766083828972779972880096383364335659512367186248310226490171285e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8399945990082017197244171838863273836670338927990084952169792324564029028558239641840767993508826379e-01), SC_(7.2948251442744417410047768411717594712672691702250179708532973086774800313604591708311706845225230731e-01), SC_(7.3401776147879441458791806264666042015929100347514421043466211359715413276880253266839501325059059013e-01) }, 
+      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8357616653950641272331382771665683610694805502872408520142233875309891500280330159901904240170697493e-01), SC_(7.2987918489237175493209607091573035092798417369168804318131334596447070913625916559246502247505200885e-01), SC_(7.3213729026940675967095424179659294123081453912643359905807273277032367666477546142843097127298108218e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.8629691169433263475800603930812353384243062463068377995635169827854063791601469895063203091945293667e-01), SC_(6.1784882184880377635616753819043888831373673096130208455027911643898037827398293629295042904875253644e-01), SC_(9.9705454707427469130784264794553746645812018084679010135200513465160541135974212386366154791789825519e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8586775469486550907269874802317658509813553150605506347815002692787422734387567924611635557680941633e-01), SC_(6.1839459257892180377278808234017449057546331058878012728794294136332375005052045308373789451403192506e-01), SC_(9.9500803583322488794423001831632183464951810729528182561866138193775722268771712512172588018712258040e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8572304455498794692416610328186131910261183319000153607237699002788614633398256590048571299705202266e-01), SC_(6.1857844874780468349880505248516681224836844925844552246519735219268406899670899779998228321369189550e-01), SC_(9.9431833421878408996010706649661096697712399154524240043261150043851286694637970738873523090336682621e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8460928117705408647866186817081845242123373737698405493274540434192664995174875216431232460007710812e-01), SC_(6.1999054500115280386121138431975506858629150925943682090767424140915108027379171539841164397037658362e-01), SC_(9.8901633698445049305483056714137455775514797559259785585868621571407237631664144859011379366873815514e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8373894067706275579665503432095691027393318761088545116193247668672839372414502234437817995941039317e-01), SC_(6.2109039025442625701691726397880657204176746606617423560017412889407021111325739439760524766684183776e-01), SC_(9.8488087118014180773926596948713818903366198016463206031958732691828181878217331995710923365624057557e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8186612756217651830841332116146037120880163315636881192653458265335999592420606939047616637671346105e-01), SC_(6.2344635580852208279408592743597575320389000493687758705299996298601526530930110088952131490640784912e-01), SC_(9.7600496060732927711577618060458769058233690277452637572187537037024859013215677906296002545926249346e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8072791115920204711416268351606945427518688114008704320135430129723314648008046950037571800078832455e-01), SC_(6.2487112970354864653936219008446256113804436452303988550977004301396796903410955895674955959422907989e-01), SC_(9.7062570343871750701253917403608109537390745123852984619784641884185326891204208246531445365443997583e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6723679780242606553198843774954072899365927867722785683383344925043665696499964603671415027355004608e-01), SC_(6.4136393420419204427721079056556643784187389601707326883820624820194356323069801365174233384526577758e-01), SC_(9.0771486558272730172879154432178102679317450162008358779740185984639432178148273865403857926289608787e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6721204562555277801403283705234839196623556791457528112193325639809411609081905105622741353881458035e-01), SC_(6.4139354303505014506850193378500784304187379310964496816385368458431112320730674032366091203224842204e-01), SC_(9.0760084786018331942709212261602554038283761087253930660996507087784979915325935814224033229261719497e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6048035150043737165538800849453773436177643088117811475608982040704598824612431775715542885122423307e-01), SC_(6.4936094352969152270756102460889639806351204706356560056739606923397009524676079410050445839599923509e-01), SC_(8.7677720690194663757229165211291877589624297065936113526755570695984316860018888882536261710439852680e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4251711293219378985602788397505834460276096200613618273297812663657644023159134115458811199450563033e-01), SC_(6.6982709485570959082636809098704703895756779662940302817291336379070346786937569566310266129076309112e-01), SC_(7.9626639631694422592435789151300650372141601935365005341405791958592846550265840499728967511652485723e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4021224778983898058073499588402961606809466264561903877922077608437595958978264520578976121050178004e-01), SC_(6.7237328041937688022980849614829396458042787504525960323002450751016622856583247886586194058479934580e-01), SC_(7.8611250539876966795694314893111599813405052384345503509006162648615953474704989049626489088395657641e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3167620680000075520923419608491810238745055269088554241321942930185672203660552621176187193155525532e-01), SC_(6.8165235157135820492189145828922914599728539530991439139834583010271398802186398444454079856231239987e-01), SC_(7.4884402249256454476519725002075826962230127264985080889599191100849205925391534673113600351392193175e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3071572630609677010469128667249519696439359488791099005373016417084933869332276820697812777395786168e-01), SC_(6.8268186392268652145834521119908639534523527683604357706307080932545932399291972745550845211718388177e-01), SC_(7.4468320686276709619482028663682491547720583815721844004996713031639626610979387572981360294230999304e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2494875129128055361843383062476392479861437587790355512333464129357724320659642967602880085423675742e-01), SC_(6.8880280777680708568830071458539469299881996102841543359254950890921687730833950551766430056098629640e-01), SC_(7.1983688528322886817454451853819227834367263204520890104698288663704751305969802566816245514643778669e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2395430363724595731046879056752369962362327480342926091102626998457381280806827913952612832383433259e-01), SC_(6.8984792979693016171270083749639226004860969743712494282686832427137287305737399642922074490753116621e-01), SC_(7.1557582895098043568946350488758899825112101278791181548325529257195441896364025696614771547242280436e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2357397456481587011104935077485803009288871693050220813003548660618025700569977845197801242959693320e-01), SC_(6.9024684231981474255673737889661943118939686190598012034761539988039411726173973857634531340467474713e-01), SC_(7.1394798131110777350237305395221789751621690136626589519579974184227032556219529444048054861712686103e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2341463798991304672858320269856048490777557838665150030915701909441151411168689710800914427356512077e-01), SC_(6.9041383353893123981496266490585215592888995184083236351952543124993147912290058784839147303719536133e-01), SC_(7.1326630054270987927239381586051120230189040569756738647994296610306204148778683267585979075606646302e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2010498386900745867443479007439325538292969898724483120533363817647611197507708168162395964211018912e-01), SC_(6.9386512537165067389389809675198250843000241121203206374130475731942173769874403991978511769535081733e-01), SC_(6.9914616271393880171572563782813906881868824403653481548013024973604593948789994174600367553022040859e-01) }, 
+      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1960376907541222827559892525820018886712603922128442660620943320512419319038997589180484252573046475e-01), SC_(6.9438491885442096747315808742294801641540759478424923714581750129020852709729816396990967405377775477e-01), SC_(6.9701432541760521394863987768562498320227622401655656122429566564369131264511469209597366893831875724e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.9094632803718866216457540000839809041495982765507582341207041853099201108648289994843518347144162800e-01), SC_(6.1188553354731957123625228913250573326175912548469167432330947450060259335676817177888424178226730367e-01), SC_(9.9701955862518728726704898788317593573763719746710677961454510409770374126863309473473493960015484631e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9051174797693570476320719875609096320398575092909776600809904944814446450500729435178442692188572199e-01), SC_(6.1244687631699917805363241157983286552744098835460603108388714718151896932949902212950637664677430621e-01), SC_(9.9494871245222398415600394441163970300462414902117038063235708272474453990289103631436607676254321671e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9036520570720260883226397250933752345934344095758960991490162280501040807088817237382938824654365757e-01), SC_(6.1263597805500396899996035081225461422407985448744160099593776162063675653135179254453554990889249075e-01), SC_(9.9425080507669167263849987676670070877142802692828652948538238264225563258955018755280506577257981469e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8923728262805153342282405606062581420370479483579705789721544122968733545593774054429114805968916929e-01), SC_(6.1408835822696484759357268240465303898461306592932186936120482828660406786245942555753286677014982242e-01), SC_(9.8888565077007745714990491436415663869754626485369815489495587368118027620281205946136766383330065879e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8835580528077788100088702676352259521202373702448163519056485534504734878620104336769912383606097897e-01), SC_(6.1521957403848605938079727724784864333523299380800734355992677931217704168088900623014107614822024784e-01), SC_(9.8470083067762954550823838334662864357586683612054676297110637677267259914616162477285538974467956823e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8645881620076702777981950221351674525938599641690431446879971679949916602142635287817508258258563416e-01), SC_(6.1764272068898225301342833505743732302882248960430569503104358272554900669993559949054300113369137507e-01), SC_(9.7571872120155081543518010646536883243938054653302232274750795304872284253586602868599256092811959672e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8530576710577628874300717610181366952035733766428770043028393890726075085245789988322966129604491272e-01), SC_(6.1910811022826074093362060647042146144197393508352752594235962586598774456213309498630627487163798294e-01), SC_(9.7027492561773279859007459449068629008385106760690962758755499162451656640875515936610193917251587201e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7163116748586988534281975726095510144271248886935386188797177688194341552906126914979825850982741647e-01), SC_(6.3607023304379950954845237094157116095819379323424114094158951146615124396812300262985833865727782419e-01), SC_(9.0660013061774195012851970652803601780465195581295197670245346496244616460303984754978960543005295162e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7160606617644142316390572673709149280033571543207058659626415929753474576118422613304861693961202632e-01), SC_(6.3610068278513669518321916534567713342672286788392010547944230417264297563764096719688323214534212339e-01), SC_(9.0648471402597960208408171746963203001772719652931446797549497567792809874663469162649693548835774697e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6477781603027443934265673695904976346142618034494172548008038127615436309692422879725391568052943668e-01), SC_(6.4429410373521478067628666061153626730899032053508042787795445954627735105804407776104006024554359979e-01), SC_(8.7528119566681106354037230231541975543900996666065628768119798971614052605300176891443985740326672973e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4654229372762525985568572402815866286703352653991180272692877466124254865061924339107033896401056118e-01), SC_(6.6533796199818336428832031836471653611890078755621196067041221423197885945056260399954115325343191283e-01), SC_(7.9376425174812357223702000403164420265657509245578469252131740773234144685252889358367775788336921194e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4420106241637256205263375423527715119826223578638285805480797055537695628398351362642715217522541673e-01), SC_(6.6795567120756026266980428655742859571142254556715931596104772654691904011984056543471534950591309827e-01), SC_(7.8348228090969812572605311513504583629409739989739971736363780339264003298710480252792881402632130864e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3552772643497240474242029201343405004144096179411758273288706273385790409372433781111809106530220561e-01), SC_(6.7749462259519108034385146658029178929536163498746430627977240982118759791916229260639053190658428947e-01), SC_(7.4574190358255876270416800662502960539430272915359229279590619949401467891901375786740463462569907132e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3455154814564588182296201574650962343605613170440166963458759421893446955116106704945218014609649403e-01), SC_(6.7855288896064312613329297339698885079356801144224459042566688431524061621581974159437598956264533356e-01), SC_(7.4152824781250675520123680770386352603648230395929872347089212346768429157439004588520950810626017819e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2868930336224944509954435699051242081626637411631223395128481038247868701945966933331023238324849676e-01), SC_(6.8484443428083694950965934337226569360278372185780494353761474067946121047771042094069261880780382803e-01), SC_(7.1636584347407644067442440414513640906435817672499764627210124493880450035126861233202245358355972029e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2767825520295792761981950284218195432649301193777422580468789124034484718597293260179870321648976406e-01), SC_(6.8591862265488814598207283937984289915009495339977322047486165007075591804231677119337570929029830233e-01), SC_(7.1205049479704653459059907488714433284873086905560693331624992990057709254540332542301503693783211233e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2729156408884616188252236800567647324977059680184254110660622031114286979374881356508170844970068020e-01), SC_(6.8632862449791482956006904604873948497946345253883765393884403923726665619594485953811111705621852125e-01), SC_(7.1040189995260597042413081545340360538288277461787326957080257406133271715687985449508776065695190867e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2712956002394947631420375400798072082221377177630136507400001399517572361358630209846695782533182430e-01), SC_(6.8650025705703683709401614032771115319380648003945659590166434458294854416700474012545240108247777996e-01), SC_(7.0971153008876086030802465211910776703329569005841818584589618132482137750827121865705431964049230319e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2376421411795013781876382997964877246386044974977570266974044690882290588228048169251607567133984599e-01), SC_(6.9004736240509319579342780821811323843885837731498759120449859487051012318286418542125764010664910669e-01), SC_(6.9541128971165909642180517226861973826912875776495066163049108929300304505924490440623149447784437403e-01) }, 
+      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2325451860642897188152828045862869429735547800828760691392936026869092888583987755704967764203313624e-01), SC_(6.9058156745990743835036974787930069481462217685018082013140677507915710683611361133769712669561546807e-01), SC_(6.9325224233776771514419828579232133958797884786951121700455108796658537637600754481809036530756037498e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1709210993663495433724049865926552371932963305159468559210085234170340653438550915590681983464200995e-01), SC_(5.7650714122142325611593563191029953038681105649361290750646770425170350891677643395822499920448126015e-01), SC_(9.9681893736381418090238653958398570460763205804420111955339855670113783050292889755343489535934876951e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1662811092584171155600896320355671172506061214954960728686062113437446664812903861595066350392197715e-01), SC_(5.7716421272086089468838998122438480510788377412305676930582794691228516302427637425187512619066812419e-01), SC_(9.9460851809854972420332642129155468766675291406056363678783422652618614588187504867495246792521083278e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1647162388018632592126392297015506039032802541957745474422918611226470962892025950902185570469980654e-01), SC_(5.7738556216660938783816583618334331785869656737892488198969273801339470934539794709960436953484912910e-01), SC_(9.9386353950249765185205266104110460891397608791805965326037367000824199707174472334641525460543536214e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1526674381910711984311727412201753197457963494198834042266727315229933008227488628048160025270172213e-01), SC_(5.7908560370863163325931188146423525111471112700795917688258027753104276966520505790159179169093558844e-01), SC_(9.8813597540865294270651309191241569380210939981586008982939529962234682493780461621401781779617654353e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1432461851757072723696758566175492092418960599882008780818287260527803616254393279788432544689985247e-01), SC_(5.8040969640092411729879917885692377407517550359723181988462399033284082820000053118611202551306699125e-01), SC_(9.8366780536951880428910485167321808369787968511555206084169136855660782482855445459009531279875197420e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1229562319061812978125588918876052019483207133418702007276229393601208904118966582830972412252326582e-01), SC_(5.8324593487255899261081288613894845182307560990412435606137883156617098605950425970701739572895625419e-01), SC_(9.7407557385754807772237815910852090414065016911343206131063430542221154169570616871301623802352894399e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1106135432772818118207615170403853132257742175468207387846657842398119594503261892247140988360409186e-01), SC_(5.8496109230962648627726309529515706502263992959812695751552726775788163518174287740983664340142963901e-01), SC_(9.6826072536977889098729286069446366761499761169516218997758352281518573925570009098623283163652065565e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9636945631050270069278375114188689623095223969427572568041642408174456930637833783100943259338740317e-01), SC_(6.0481045713158294418493161372134231131546824327444109853680115145230214170303655131544543991210159719e-01), SC_(9.0017921244916811522232681679034495932477715475802375211038059628478845517612433630015266779451137741e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9634239963617005724228966297509274172728348516176373579589170017576924302352754706332782147102576034e-01), SC_(6.0484608169492709336061602443344085328860716135415394575823552233266931677569598278331755633111429440e-01), SC_(9.0005570410526376672910706381605698291076770844649658392126239214858154233298947276700439344206734217e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8897092534081221262602685804594561757297571640256886944856646006317395269052464463697743614392627218e-01), SC_(6.1443053225475581145537892452906008145987784409202735689781970862748832907912669886505749771743935140e-01), SC_(8.6665203116902580373676597295081657808871031714832220008596420053565738172373905185660078524229910777e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6918148518185517828751465517055732565365423776541057368053251198171976630234381770578827801900326803e-01), SC_(6.3903039274625702483784886100024023774175466194771007761916044479085265244186887790182651584684555659e-01), SC_(7.7928456206926411697556858030722458687889899566035085253994101967268841860699471175827605726497342983e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6663066531761220468493633019722121346791524592862397048655946005593557288695287098876258725431493397e-01), SC_(6.4208832958922035177848884081001370368176131406049302540075227956354621809332450392493049890528449187e-01), SC_(7.6825575072257236620486867444172947416173309054434824153081412148023851960029776656072457811223166667e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5716245105161454239276950897273466663748558672916903124444664977516862140735703942921532749826770291e-01), SC_(6.5322662431771059292103377737985892037717090167591464310137066549208556358115561689400212259532272311e-01), SC_(7.2776036000457704594059915141741480889472894082073408496540881174084505197293111282555716829159845841e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5609505142250801461611916997824554077157399558031721566062619155561021800781029775069820859332733265e-01), SC_(6.5446181952379388676680022129550328723322041065202659190624914142461258546314443755125766218888423401e-01), SC_(7.2323790786811069200199080342525881916304208506534947131141101069823743265991496906461075198350873156e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4967782857809769790072114554227242812988486320892838685251105240143400748771307874689439350509950300e-01), SC_(6.6180295658030144720374118879541902185191498999530166532679784805985684529509188750901122813239140880e-01), SC_(6.9622717417005126815080131460878093141463991875088811785595207611112557494727555374097043138134059482e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4856984927033150786175697799766307767729303079201730034707452674512772459719133083666683546666256020e-01), SC_(6.6305594090045914231313480209005331121786032847725076900701023096192174896172216027039021669145123008e-01), SC_(6.9159415789562596737640892274106790287856213010560934318225194966898674623924280033663958746128236636e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4814599271357649629799500304722155106212019315723163922420952919869188934415149603621263443327491063e-01), SC_(6.6353415404681102527476054647232979712575379460213360275414944287930588466582175330991228778831306232e-01), SC_(6.8982415629906089943281077447431831873678794861226726322914842387529785902801572268470819042286705265e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4796840303838460885797666828478262317148014682815479699161629641034700623809208396016110889904286836e-01), SC_(6.6373433545071980238962427396513920588286723061444232938711478985607895231699991438826542163941744708e-01), SC_(6.8908293809584683023333648518684484623384757316724035011856901994988108245925477572718093182075235849e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4427729076373856348147633057106166090668009036465706046277977466948835105141546292069425877965626529e-01), SC_(6.6787073184366251491859779564088267420354373267982094244436747592639064896662061404064052390895342535e-01), SC_(6.7372845698754952270913128904213728875397529306579526453026169222509167607311813511339203503598104554e-01) }, 
+      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4371792708291468926079538249312496341506792697661742632647718601653584457875763163025716515087334230e-01), SC_(6.6849356386990921377548650054494443308359557811328462408893834993684094765401057888979707720168079981e-01), SC_(6.7141008801707762362327536838127753447002520003258664677614361701912169844786139960602713495152533063e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2131193486226606250625499629749497854752055574747120536746701245313629314469887614089288005731686675e-01), SC_(5.7047936479140139746669847055606994659967032816435812589478361019934676875941093002412967747372449143e-01), SC_(9.9678594258433021858689676066227929388179912927245324921636243761409445079938945025080860403318041464e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2084341553209472146562808192609232933209407598479188522352638557506404375984242889414017165810352109e-01), SC_(5.7115329569004929114351626335668744333962972991872549955914473717711541664414804064232090803778978366e-01), SC_(9.9455256167657378206230420476881068670602937322290345512769421069155144782425694605730920457776266070e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2068539929917309197277880318884556179046821750855604445073356240937548088108742752185188772927021087e-01), SC_(5.7138032463251377010921927825616598925398514795148620103074916097505906115935866461333074165581244351e-01), SC_(9.9379983794244956376224110680694956468007893042151611192412528820134585255715460122836647234814555731e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1946866662140749681077657770922817113781733518493063193202252377034768044872244618704887096408454137e-01), SC_(5.7312398695721373436789113597313998540558361779223728209570246830974029266949714967197870638874995852e-01), SC_(9.8801262101886996153018749459609351546336480346579650607908280193038758961648964193468975034262406307e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1851717727164519189725759952455695981884160008269433982313137319932486326649868332117582170910296887e-01), SC_(5.7448205412463334814279706763524472696171543630899843640358774977250307815877481054286137026086890214e-01), SC_(9.8349778509643456301818367755396284092802415568416778559937885211074902703240044981957122292843246663e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1646773213603068834995371864925070033079252422093184436349556547524208099031492834451886001206564625e-01), SC_(5.7739106537999602196660906518838361383887095794516632542941067065848828252737252103313328648386852908e-01), SC_(9.7380499366247998547621671547573235453893877292299246462579307810149662735474112233307455692336379651e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1522083663566896426198212302886928292003695201446367823375742224387149817471819356746172579075940665e-01), SC_(5.7915022879650141312876776425328073529089277189932859812589446893688685639390463535856396735941530096e-01), SC_(9.6792893826935084826244682024658378755436219132734703802325673191393950852779436233450146654104589798e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0036835985160407061860142024937073650128806281762248567929239015374589737976909585946579888773109338e-01), SC_(5.9950853917892880438629976100023568332275666194676771428572628280172242660578764951106496500290170575e-01), SC_(8.9911786390119747516846811546566561312116692591862386856327314403539885062829235575595967673030998552e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0034099077285934257473556649207277754503531976083706690469257593284201786741755143743230552192567550e-01), SC_(5.9954507627760389828603853607696846054198344730055531339965451524510332251112751479976179477948202816e-01), SC_(8.9899301176539656133542737128020935408473563824891345713529151364050373637790086550689042609076966507e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9288226373407539099657625774058075663855175843418220314674774723219797048674963528491418072095956012e-01), SC_(6.0937485659971901732807958489956171816905758228874718802834510728936226644777209566539050349131226797e-01), SC_(8.6522345739339842508445718566636355118627285595248903220328408773346094227736634682116145166775246179e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7283907779600574238298726500807519105031134800149547840362640138078728818760010298949894983733970521e-01), SC_(6.3460204839837964700969039274086406341063656055624592565430927699681508747853190822957482520780202612e-01), SC_(7.7687881045680034063840537471194015164718690787530250979302574735755682826371055351056997822605050305e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7025365246057229628184271772822819677021474531275760515708099194381205736283751607961404628967180331e-01), SC_(6.3773765050461612944680698447100308532817677281651360961496538581935142161509820011316651364370731097e-01), SC_(7.6572488113752242752471983008983098558749240212551022467129929877596332371401574099044475307104679140e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6065352930802865651458160911982969755109485112790185018001910112076240297313893216755568678438785261e-01), SC_(6.4915807655088139531961807803615654600591737283142145111692962124785935629047364708944319601958026852e-01), SC_(7.2476733038005768575717842095599739061539508374259879588945753040894493641687671128376890509205230347e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5957092957755003407094165951468863670701860474689066696492191870523755147632512360234887898217314436e-01), SC_(6.5042447904479773417163739982255031733981404717163423593278670440342589268809882901127390160198460151e-01), SC_(7.2019302147498498599713865991233770866456652606267229190262797505011161565305278412643666875334106024e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5306098313012437382119981817235304056646059102892509879166681351032591498173055216149139648819416208e-01), SC_(6.5795072436094371493440508727398609648111456999852921548332786783110006443882936221469029580577512415e-01), SC_(6.9287168539543243875194587571954595837510044988781456935678304416414791013363642801359807502507792076e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5193676736458960965570431720588593617966950378988318883283231292627456519651530479590121504706421394e-01), SC_(6.5923523713867953869343745903513031683149762747837317879400480771944718381037645907673195540389086913e-01), SC_(6.8818525274310444585915595709756879222267508792232730528906782247009893732040876192454826468827150193e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5150668227914627001583099416342846485302813888670659023818489033542646812895326801841902176596613306e-01), SC_(6.5972547812691780380310153431804191821533387618413823530558372307011759001902040926441013863421998185e-01), SC_(6.8639483390116318321155800673503976493411535088137683562764031240150961058999287251091219811628127201e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5132648011211215595798125481331039701823560169869808980219290236009600137913180109910726958697060385e-01), SC_(6.5993069354466605002150399320091229843601044198927322398097849756259986650753602160061147357329873197e-01), SC_(6.8564506401626160271171842874524010309055922830431896824539519739437997062030451374689146787487530781e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4758069477057013391574652109255664370799399981217622500216414190246661449997599048804262257458969292e-01), SC_(6.6417099063897066026711338333367991232402871885371755602905174126204515577198526294703543951793627782e-01), SC_(6.7011322869895766262266616309476221702976500647081258807254357309329791362445914035381162846448653746e-01) }, 
+      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4701298430089359295147136693129527494556022702342800533982208022899036268507806343641147136695653544e-01), SC_(6.6480944735004548702856445474659279468841811340652807425996930955577094122120913454774183575301141004e-01), SC_(6.6776804885182623920093599737224595718620847152894051466931301663667807505226045554678159833643222629e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2290457111253887473908313939245018213897489051996243922302870845519870013448752399939306968140799242e-01), SC_(5.6817960790764785252802507039254804963806348426102146751909981337840032784386860756864183492747195408e-01), SC_(9.9677344531020381901032528665975858665113852594143102577249044327798737543598494057908391980884353336e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2243436642005751480218838131842145885627448240801196517603576352912929786461802168945967270368583964e-01), SC_(5.6886001171750381006215001215838939909166777702837660753229395281924109901511537708291684764717336992e-01), SC_(9.9453136675479240235839344954759209405829411534021156355062745398078172754466120070850726083160987593e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2227577994237623230182903416522126979279514863383769269312498955777480795688297513577065844147137421e-01), SC_(5.6908922122999031289409066876478193115906762011607574397533727746763029989830910108118355251095139006e-01), SC_(9.9377570913146199849356460289715868636874097497589447803131736981002358544537058116375040722230817369e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2105462565767400296515270515809265289247544879930691133359314017795918135961718996263818126891294319e-01), SC_(5.7084963141455807618977143780180643824052423631803678615784073941770206841217934511311294309049815225e-01), SC_(9.8796589370495485384060722580960477151570346691928655949335857342190597226956824786544521711187070072e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2009964101155388793059205073559408785558517342373801031421648841318672155228913460581990406170812730e-01), SC_(5.7222074308147938749676020538407074252731257860536282580445635260427532727758581889850959973742827277e-01), SC_(9.8343337701285313692908079037072547047422908076974386722487296418331900761562663816347632475685546396e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1804255665488529819322283839325596197932363865135650863664703989381585393525137324509636359064884327e-01), SC_(5.7515769620299681523196131763354382790044194476205354554242731792785701940378257534923859485188127818e-01), SC_(9.7370247913980116506693171056257938307622554467592079769518122440038173446344985687573898455590147591e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1679094046693952502938239267864816843160993386275573078389016894405556199500299096235398336842339941e-01), SC_(5.7693375665767075362949565002993315706207504670532509722532032738287980041353787935153841729533590685e-01), SC_(9.6780322572908544856491996206604313323680371365869951691363042195024334098251376025437450867926998594e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0187821680805304630558639705627993241718501691107186718352602068931054437687122368597383078948398848e-01), SC_(5.9748751067176046281369976515983650719059587575431096485679546651992362280308046035362211346989086927e-01), SC_(8.9871542300786182828281829008317925084220673208591066754263746395327940747215146370054262058045157987e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0185073019682977963683422775572704612418139912126519998098266422819830870919931340521167448809539501e-01), SC_(5.9752439823224866788807615624968789474466576475850469369153669493177667144144426612402235526320982750e-01), SC_(8.9859006082222448834603311045779974038680023386968048822084202704760078221441929576773325326811912978e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9435913763483211310016474429763763173528265140226268975431776953159286021555657034247957167846839063e-01), SC_(6.0744840147624543040480565568163117989997372650801964839815121737042482199503461037450630724992543260e-01), SC_(8.6468159138744413396676005812607091707475628349565244633553770984743736483327550798687056853327772052e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7422002119763573473022623974551410429046260550355443672621918356301324658058585281552760801233427763e-01), SC_(6.3291654961513881524068979352985619510502927664804954969190227990891563890330800872123970143335658305e-01), SC_(7.7596559065281167382515614392972377522238408669878244063700030487129625550376187275458425693350557422e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7162148123008930152905691560073306151712507444276036087688373153719037062934206939803916176869436881e-01), SC_(6.3608198347719529143079866456450674087822361859221122849022938598779033771861560046768816110494651123e-01), SC_(7.6476408243660183840419938109485003200588303810330465781765121116440529805281648672155130549192660968e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6197131286133462534204872724364709861867369546323659190098293514758935073046368715096134135212740687e-01), SC_(6.4761077691494148433932645716991492971825945207019429799126542704355365929598932189484512379662997760e-01), SC_(7.2363073525569356837483695936341447405343073512169278357288732324035829816287170087781405390007594456e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6088294122829192189573593899691209220551365404260297666051613679509605974627682887646299693478431344e-01), SC_(6.4888916599661583583191742839431267563913837793401085100474817550981256544702424652895450685317946783e-01), SC_(7.1903669658091869553499199723598392543318386020078614605424692086290835425606330134384951182427119007e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5433776470804632538324450018895332039721555930120901426285341043481183062962676486460115661955828826e-01), SC_(6.5648650917994357494882237730056456372621121747467258246174714677288534952434434252098723294607005142e-01), SC_(6.9159716974889647394204562866543921808541093893677771305067303346034052168217340109729994267836183328e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5320737654974403818310311550248746937758979318147137777958389820151113451434657120343491381090515956e-01), SC_(6.5778313136705785756914782552304084216334532826937060523201299640532546731877887807878831983864485253e-01), SC_(6.8689040829185670065390304733192123964252637656477894836629161735495986779850296074438142596672260076e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5277492339448833032552620506923247079771087701254348756756670037290998319223094391589534577560671670e-01), SC_(6.5827799196724040705352386928652807480817343947077911986655016959551394553098507848093018430808359670e-01), SC_(6.8509221900702294142990062822217607731079329596150694082154543649138114162529890455098812968721938686e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5259372792347120511208513900171174265523078027907650428877002244570064512585395228003591118682413736e-01), SC_(6.5848514082722641045318515780959690004522427184714447582206578000919535583692874944154251813966815621e-01), SC_(6.8433919447059491606317899698937253156643345961432599538868823519863437224873075338860093401391862480e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4882714966564911589963464678291815197753223248921823778925915402821932270786437951781525638609762067e-01), SC_(6.6276534303146806830614033011904607423425272802815367380509024969437916152187152160400506578947262940e-01), SC_(6.6873985640819720499332503574984933626443424090193551101156252052265636689158713355326660102608676341e-01) }, 
+      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4825626390094247536750523338876072188027602808974214783645295667839420744583174838551457695326641261e-01), SC_(6.6340980060065673602846694939196477957722304199269235219373169524729882531597609958364997345354268725e-01), SC_(6.6638447140760840656106799845864705102968024899678634931061640323086244579035971006255115170607672299e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2356834198085297284638478882497893412871816334589239621590810510460229027024591898040465703289158342e-01), SC_(5.6721705376946205390427961665970059736024841347410653486325329192867205735266890106050044610393894154e-01), SC_(9.9676822956541174544458979160294111982717781368520479345239517921988891797274233681385758635050499762e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2309743837436966617404061584025810958487423040924350745309837708523570239371915944832658715891326762e-01), SC_(5.6790017339454187709733967122169530737079369773124248179099101248653094850062872466345658961432021183e-01), SC_(9.9452252094573889268247067182602749357866296011926998156214020668071509030438569097887424492259441666e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2293861540116714301114335748965692532281676426488813572080092006509710620671895225911746597112432437e-01), SC_(5.6813029780289829983158313693826276033204904230163591427582885571016405684240547942280906020516683342e-01), SC_(9.9376563881206421642154109673095286405454050276318869190608203974597576262167810669283035654944420139e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2171562707541775283216100518725032460530587522999902077396394047464341865763221201438546301611964744e-01), SC_(5.6989773487885787427179047802937349935171858785204126189725011686947470165923388163284176312884215337e-01), SC_(9.8794639120759730563653981236447199276857561704765650822290723062342415862695712517241150453892666499e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2075919226741995860022293674808777165673493462865717943354941450379543531249526640795508237388354910e-01), SC_(5.7127431966484574129410659614727900954745850414292458284566734397702205511739341962362486090994521498e-01), SC_(9.8340649454532446402419297890771787264934785106713169722850236155930692812853696193840725165746138568e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1869893747042249014406416644412480636494428461317268675781299070794448073340348713329720284678420176e-01), SC_(5.7422299656562105117704036305857527950101084350416418369079686840586197166015317351976176674764678545e-01), SC_(9.7365968996184065528156835106043389832177131562045965008484624330161311734711663406971859565483591185e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1744536144048384709618262057324557989663805267623815469742810747661577325596655931632062666861254782e-01), SC_(5.7600614672018624561593666057872500780703090380284416620870806713853583547307032685078280291517026984e-01), SC_(9.6775075235597857654791139580214060936061914305308331448561529533864166673810715230627716567282370817e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0250758998479945716347885271315282721654486695283688765554142442562109426930428849726020493702485942e-01), SC_(5.9664190937009193806033628846764837334468769042097557387464882791398394285168604616060139501162232953e-01), SC_(8.9854739107724205860696760277356868115949305655710313163768421227636744084800871317745275812810807031e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0248005445491159930111905368543142667223077966946578947414112732678262325062889025008371371612595005e-01), SC_(5.9667894399085519787354441025116704239857773974702616021827449409407386541310766101282955598804924174e-01), SC_(8.9842181584438304721651085167770832139260472965064476312598487193878808801064907941163420527623331326e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9497477620164296772231968264033896521568678700617499548275530289350711240846408412648625274765408205e-01), SC_(6.0664248549137050838422773608047910448152667213498483233803291801277241435887758016633584572057242047e-01), SC_(8.6445531493435749587895765218694575073680275066920830435364274438099261586760681243447394402098571110e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7479565394946284927234692341620507659649155584903095699478075711276977096863790391945111287047434699e-01), SC_(6.3221174824660148314365931999525650173201810373982859374672975529330674400521540533658537701860560478e-01), SC_(7.7558412442871289406615116723807701226119455675297337367001613402115828839211338193942671458005539751e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7219163949613172248590117969892223179795415018676581801066175755131413013347567019849892308484991672e-01), SC_(6.3538970080752500568485317471259135629980941976570735643282972254169548854638005016885241071859798674e-01), SC_(7.6436272776650432487665949146155026357687034770265683695986530198115778111166478410030519782867601898e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6252057143127864915059263626930247618031854747565939517712927479260711142674626510247877184882667041e-01), SC_(6.4696396974183676343406986487958204792705002099258320832068524880356740049422150438932076464559177964e-01), SC_(7.2315588770236712038032010841854560477959726174036412347081320983155650922277083131934646560167211293e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6142978850939479787275348601441484643541987325099658333214820832771970604198580658686151252731821391e-01), SC_(6.4824738886519111827632554463258721203457628779469471392160403957721185599032005102500449699827483095e-01), SC_(7.1855360011912210013653339935336949161412457665447326456542947645392663837703554952171651147339573102e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5486989077957704607751459319424252886558140204011058855703749743821491287355883048447574713911841678e-01), SC_(6.5587456727214954675935582401678084426731514721678965344884100275154915290479931670060897130352919612e-01), SC_(6.9106465557890191216007891266926390489078279068397906417112859654056825662650923649081040266614398079e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5373692286611959450453573860950992838774094974104092359774471134704801443129910501516572904715573077e-01), SC_(6.5717627095651687167846045087164594537656753877866000524919588158125479357038090641347830885991955275e-01), SC_(6.8634939382280689383938911264509535411630305944708678838769499267964044821387513467180728766925887195e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5330347993237233557058141218687045383091080771011016159558884363102277351786376773643504207409058457e-01), SC_(6.5767307009013065557421215154987024596096919026746445996495662494986513953475812583774305790284562070e-01), SC_(6.8454795536689524047556283012263023564263168946965089523781771181264963024025148459276925576291486267e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5312186928470898774927370519378445513457379856947947534151774653365658368741861759056990792970803281e-01), SC_(6.5788103028215193322238585172265745241751638152286875290052429814137712553051399151156781860023980947e-01), SC_(6.8379356990913200292234726733780193764104630525534248630545704475029821506216977965377383686606439784e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4934659918729493598363301389197093405642604690705700237172252786179976494710469901652844638241245568e-01), SC_(6.6217797780236964958939378553550407079885401563454607487246554307384099704235296009633890245319823067e-01), SC_(6.6816600511180792625101812555786169988745030740393627812069050638195632794922362344327133038874450951e-01) }, 
+      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4877438593924676589255020842150792947534551745391740552992610573480038421929429854758692266029518173e-01), SC_(6.6282495348417890952162129867036387605454324121281646088490944802233037459695252793860197884801881198e-01), SC_(6.6580635264515609757499322352189439924637650574701108900350085477882355550135496634274167977559355901e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3690729532435869439533333466655854703547124397541829121270122335751422391304180830076208301386177268e-01), SC_(5.4734466201185031728910041317993517063542072024831507808864007001256776554845212955652373177217287441e-01), SC_(9.9666251812698509905732810013969053497377741467271954171523048440130494063580290129589808301610474073e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3642283394304054286540539280717559353510883688748686863614096765854314639208925699418438602097539950e-01), SC_(5.4808470409115854573062854657031911305103434241742745363848341917895238265197778148365429811885245139e-01), SC_(9.9434322338789426112945818175678690487452432807214054071324366571663660798955061739422645061847815284e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3625942105255306617886823793469730623336248696711803317378381872271014876467379162928369890950216060e-01), SC_(5.4833400469134573416884901132322831627064156210198355242701994012819216873885463602772391097389430164e-01), SC_(9.9356151647425055726622624481485490948761772040937186866816095509573559110707049958130643463135610807e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500079910696591519035882875511589047376502387554543692778629252639257606953473950976872988697085878e-01), SC_(5.5024873056712120841014945163476243324871801203868143135596956205181048728344978740533588991662911911e-01), SC_(9.8755100859529386245352913552765772294523342812678855872735998396923060099811788986599136768797526725e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3401614229055776499468115769005675952063649400456309790504079973244225219383622112214759040479050752e-01), SC_(5.5174004241016992144402269196766975816550009854595648707133992405564875928350829851673858242901943798e-01), SC_(9.8286141695328291645517343720405778498281454546620372507543417391182102046877121206088946156390024124e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3189405035698601049688582460383137103184031079269918907127711398907547694934213023298058566129854283e-01), SC_(5.5493449071097430188190574380996956328824195829882703265157381759683283537544216618530767052032197745e-01), SC_(9.7279182087994986021911844449080064986881114407678269529911939615613889746841219354010110333210728629e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3060216035439315083782486941891219215811048267682169794441474780935389790118328202319679585810561842e-01), SC_(5.5686627767769792178035295982889666713242360034836567639836607271767329586724400629867322237929431701e-01), SC_(9.6668627217848917325097682663441182908314631783133642789853712787548277415361309772062855935369233954e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1516988789033993096394881170296116606970498834871042797671051153401638437406466335388475308836053139e-01), SC_(5.7922193835942594447032830613655820673718384816658822035340199720354747423329103266995243214356940258e-01), SC_(8.9513195608735658804297085322617147495308598250673683940924321381648461660586538877240503996987645118e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1514137926330539011686285537938845410454863596518470319178046783421376328948371569200018200784413651e-01), SC_(5.7926205797783452039438930839968407852340924858641722606164912027056256742827068213185202175441546116e-01), SC_(8.9500203899522364025899818323075106072039973606788335778531604394315737862176691029238126954706682144e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0736297145187781404636691866172702777068660431480646292491885780225336349391440768819407983856885791e-01), SC_(5.9005510956892351093701980424855298830842639272402687961075319282502646736001419095514239513520704035e-01), SC_(8.5985195195478075048987330507289494169930694746461766018967545183788650273183374811605598358715407360e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8637747588742202182040482010189002543834693790545268513033463497170723171441039581381353129286233249e-01), SC_(6.1774627916073035352884595588439805547878259401255276962743603871591956336991370779279813707835799667e-01), SC_(7.6780783896784181806209044930196735589329828521967416621646911972230243433635734758715266386541835071e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8366239945649301881493736346610076933805258741893282619495268828397597708373598579737419101854780724e-01), SC_(6.2118696354486703787455543576328568763623975502349979381785345756189626695411793592996562281739625541e-01), SC_(7.5617912887963976840730609080207847328376759174517163383892286167317612498237038674779298124168369770e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7356609972222363681408167273709209988640499098959682482324394002540666295832191978444971419667127175e-01), SC_(6.3371562183722972808470150142078023775170205315784982660677195450820519950914159869200867370641796872e-01), SC_(7.1346605119516359158027343012463430995048953255593912514471078973952459143517844538363178675290663125e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7242614144398140457300338492200118214072555055305288855043470107020123590274592501326932606186454982e-01), SC_(6.3510460241913098010195194517082269022113306623936764258418927477344489155305905286617400173768822320e-01), SC_(7.0869460188690080683551019029101618735059710095864890139995230855493381946417265275705458389561276647e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6556556611358773549465861886827182155373335151856724477440258948814231485288171443681364331095195516e-01), SC_(6.4335788172772230828417009576464734214974166586442289425853124661169150160915416343135096655023329864e-01), SC_(6.8019186310020591789807578388042819121340659460056861974331942997217228010351762798606583512444962951e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6437983111644691459360795752253471910139810234095141493430713921685213905679951578784456097576791608e-01), SC_(6.4476621637799238309385529739200586114972717572477009746665152601569769930591453451788053959138671487e-01), SC_(6.7530215818979407870111967706863226045049414176457263785533267714751808185991135424765891047482483718e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6392613724538872506773072571541873578851865129384544729119932518860326505861570891149954008636044267e-01), SC_(6.4530369349116506457824351831464781661329544804671797723132124100302655948736345227872841837122701477e-01), SC_(6.7343403576546853152372215300345460543470524775748942286958954939741913460539401157210310196800877651e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6373603112203327878166764943097162175073091464875141069367987846443605732111613895027358260154185849e-01), SC_(6.4552867850000639225035851490362218653214813622116240555434994177680402871491668095744506265991983242e-01), SC_(6.7265171887828520645957464785546346725016162314238569517170652979668827782540865497945270979286786973e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5978278283822479211376439731268141642022108080095832555933973987704296865652470937104603229869288191e-01), SC_(6.5017699351992065569746064599627737154536888227390453834366792436726148721533868773119735826598551074e-01), SC_(6.5644473766197150059277953711487155980360915730283952501378037406371103715133686833849501666306310513e-01) }, 
+      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5918336733663972037219871212498362117551081339580453396486836115142190979661014478954656059145811300e-01), SC_(6.5087680459469498453412617782386488677994476550785121126771057160918237120006786151538232665099459464e-01), SC_(6.5399747100900172007298509080282708005245020667670621531355072097410857580673026605001215944240422120e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3885482409737487793132986525390252548599016635647076881425605198439856189635291019635684986647676933e-01), SC_(5.4435520029532394631766859531442445028924423939805843855900693679606882689380332392533232650416764803e-01), SC_(9.9664694089105561049436599014171427205430440750206219053630830466477486541729108074262628038967567197e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3836846976079144894023795726943708541833389995672584811366755923228253071174017567635353431121846609e-01), SC_(5.4510394321720780766887536717356250054610572085005960031610835416626521365025255202834856505988398552e-01), SC_(9.9431680058555042048560821892288124889668236747200833373307558342592799237570669113081508646858944123e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3820441560966632694840359993609916279790205370061844267576841794174497598281495713485622976344391591e-01), SC_(5.4535617503834845711324861801153301842141480493596794361183694684559717959677144037999716529712971962e-01), SC_(9.9353143444262221939465586259809215783089086048975947684621927841892919843078927555582450058279233656e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3694080839939330368414271429214551959961793583075530257748487453202093020709691019075041846416360706e-01), SC_(5.4729341603546632401734901252585114956817351177725909693254699621320094637152673766320203739840879612e-01), SC_(9.8749272761250703526071418423335735642830175784158270003092854064131945258173428320458022832662895698e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3595219488333541745953223658793448369279376370877659139211318590602107483272687491384205103621224117e-01), SC_(5.4880226664048500692879221583078985251740360874646904338195445074557839493958187702092044696804312843e-01), SC_(9.8278105708386568298282282875597998137429996085178472000521847835028605762176132021719290137727508239e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3382140916514258364057514275189395234076096015656622904743683896148751450562302576019453974647090151e-01), SC_(5.5203429025546581114852096977818457319004303981372761755614161259277270015439079181206829579325032785e-01), SC_(9.7266382772180763980428823267587850291886472907988601665506049159784515142450655743912151433457442980e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3252411677796080099984218005465406247603158092900382879848475335969228461284474294838346745658610338e-01), SC_(5.5398880402321876447537992744785992051147320066434509696867298206540346295080549987859520437777915381e-01), SC_(9.6652925010955620940395542670963601024004192923501024067547444076347996257852171861223080733972851268e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1702126153451325670867681664834862284442900110619845692881310008319720517769069946797733509893494105e-01), SC_(5.7660754261503767522810562864064328455649166811864815390603109965795766966575540449279700563129428370e-01), SC_(8.9462699615741016868034408689337159403352108892081501750962490910797925647981891785415699133208532444e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1699261272360843718094896717933608151745983515066309372984104102996139405622722607210355081833891513e-01), SC_(5.7664813426824850966137934301882037328247242522271394061105905414771445854256739255757146117096354987e-01), SC_(8.9449643518753563454611035039011276118628076201799942256582642209492573307351767556846756787034337047e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0917470232222200804623180098129133036872476212345687946408231027401224355414186080302191412417315445e-01), SC_(5.8756812466448807626035048020623505899237385118588318521559957175811892777170782847243623726402163039e-01), SC_(8.5917067186634159636297999262881680727474209461119658335870527906879501356002165645327808755884914641e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8807119444979816800923969304385287292785209340565035630430040254664427368175755115143127657804319275e-01), SC_(6.1558410674616056493571795007635947841655775384258519636348871522168706473724532307349806008226940840e-01), SC_(7.6665429525726110361447413684552291171054174846338591438308890401356527577849589856356276150225732188e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8533974060861189062248546305583049909685081062975650698710874051826667020351572955065423608667621888e-01), SC_(6.1906501421159166628343674250361648671913040974698965825105617076167069374238270072189557585460007272e-01), SC_(7.5496484350046113300800020039074081961933680785286101512645919124096025389484980045855949751906931482e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7518052347000925314010007943527768455040920946345973339627012081381376695222757183254277030896944957e-01), SC_(6.3173978506404235602086192410695037495356623570300207001965408561482576560706910009779017218552967902e-01), SC_(7.1202695591348996943901212719172676293237917080282599202090818283760895203386224684127468737115722039e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7403326959640178723563496098403563126044877288657909026716436291016997542128873110698916026557616324e-01), SC_(6.3314492618823376986676740088221455887438346847232176226658849048417517890369368618344349029048271542e-01), SC_(7.0723024179015572507350410631921738029759560477969903360400060435126461530726016656465837852310688792e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6712800823285619471798123561258913583803638220534736201364708009370629428320353958750416444955694982e-01), SC_(6.4149405218185064504992339458407016741795699167416304441730489787216690117110750201301703730190120252e-01), SC_(6.7857602589593721337697403304549699145452424462317392210364305668406670401778150852638680470506706518e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6593441813020686107904272195284976164911143038148978940760933715399917785398101606027733051459971132e-01), SC_(6.4291870957652293482277601636810697919275457997668849096935959115861162055784408260876292546568984644e-01), SC_(6.7366024601538257589655742562219072544530334312218911862590121331700593411003613779831508617892420325e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6547770865632652104311857431350648982519639693036504351701283181609474922881977308885338563907679349e-01), SC_(6.4346241347126103408603307544875846579869659656475523368458255827578551435308991733382243465986469958e-01), SC_(6.7178215521760534606784911003038819524570089099102635584446923804691272196126068898352982615576142014e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6528633729797841460176785222203390514942625072618331938529597075420681577693034777030027274670865291e-01), SC_(6.4369000454026378494764961458275300252507916799112249356864558832261907901572939091058344628185994802e-01), SC_(6.7099566282750678306967995163385198199449520575839393027024329721293501791261343629006364525136879702e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6130656170513378346158650596006841065509926127276492299715158864622868192915634720105938405478654273e-01), SC_(6.4839210290125166440291833468322114687478245067783826919074500661090573579759551799996853065323027448e-01), SC_(6.5470204815482800802602415811048971704607358039770120289884409108362609917793951796905679822441221683e-01) }, 
+      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6070308834386404159049681239553434730978977615881969147142722819631969635063229458010769940901615571e-01), SC_(6.4910000106617422443762696869434170692368988825415526998433303308325407487195203453870690819261137407e-01), SC_(6.5224167903128336698276201258993391810194122946207851950380395682119994293224476046299862066823494348e-01) }
+   }};
+//#undef SC_
+
diff --git a/test/jacobi_elliptic_small.ipp b/test/jacobi_elliptic_small.ipp
new file mode 100644
index 000000000..845aca2c8
--- /dev/null
+++ b/test/jacobi_elliptic_small.ipp
@@ -0,0 +1,1688 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 1681> jacobi_elliptic_small = {{
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914367592725655712600281923768045401283620998764707764693e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151635920379696565170086974190992e-01), SC_(9.9999999999999999999999999999999999999999999999628966995620346223342181461431515637620350243665215080e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914356038800613310054830865914687618301634103078917338168e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151826615763590211178195021758793e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742231100976423667721244640328945e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914027798723391089616386590188266692256822553895004737691e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696157244157188296862020758148130289e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911613561919090434443527881778962629e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304913052218556582079673621348947108779104417637686162896722e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696173345926391915144123663683144195e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975214334983463922773663246301371558079e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304912372618758507282714946015960583626600059283156291032012e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696184562594659391558357034445701976e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855251530901083881607676209352596350232e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304889783532888043627371778016267672955616082803704829236507e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696557391255574683748524224459833699e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495454636367587944076648284400103707184302e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304821439689287767962044790479566381944530155678406625631702e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973697685393682827041343608589118700995e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161708648652005740665368880880910156584491e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304762977332560523723670737117904598123506030905571007525820e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973698650304007112032323166148527367075e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219094542687145216261006406307420236809325e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690303831976744007277642905699914309078508034857277902993981434e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973714016295563039085806793646480974079e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135087765023210979692154823009643251966522036e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690302133731854710685114641012066105734375850645869948919458138e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973742045511601859311127502555051080985e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189602800079536313829981986427076949318817789e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690297085106157246959147019549187034633366860135865373130072792e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973825372139737312017993425357327472681e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814533399831245189911999724717703220387897201e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690242677885948711088664385488861032724509329344622403207481410e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133974723353190001720047690056131101093059e-01), SC_(9.9999999999999999999999999999999999999998868757284550027385876551628249984105649518984138605236580531e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690134933098417362621376030351507143097515536131758800073666674e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133976501660868597958778702500430601729980e-01), SC_(9.9999999999999999999999999999999999999996910332533889451002177040231472679603830330500099612602677035e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909689717461858586327957602950267806604551468156898254148882224748e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133983391946035930262518846860865434979203e-01), SC_(9.9999999999999999999999999999999999999989322160265823321349052149682027615133455037665915804501555188e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909686323523656956557466573268843129097061735969718419269903756412e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134039408264810361040874003831061763988570e-01), SC_(9.9999999999999999999999999999999999999927632191511183545177421364285740672490570631107123629541620207e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909663872080081406338583759571333756176566943414887198590991250826e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134409965165248396214212813572057652287157e-01), SC_(9.9999999999999999999999999999999999999519543189770621643635884806523323694404582563651057704462697028e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909588293831710191198186747356949388380517396812042654193369934302e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244135657370097707716573801601901386768273769e-01), SC_(9.9999999999999999999999999999999999998145794021824142620974495770659414222168637044587970657748003597e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909265858679866731016390766452234122292419645132917080994605064614e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244140979102308704385651739160793286510212057e-01), SC_(9.9999999999999999999999999999999999992285046636067702713907942013032905297195860994461375719475855459e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344908045794234673931872034147213497000375265822385091582975735928436e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244161116039055063020239008290949554874460617e-01), SC_(9.9999999999999999999999999999999999970108526902606423004774330258537078837146430522090471722713952519e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344903093459707187946270419675021577786501184313307591933565375527000e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244242853399339366916813650688688000362016475e-01), SC_(9.9999999999999999999999999999999999880092343898322941123574529398516994582299038041465074714265274086e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344900557430873575286480834184767300136835270193965664311004583807788e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244284710083558477870086857644172480108004954e-01), SC_(9.9999999999999999999999999999999999833996177671340856797365910449015966708782329210939364313955500541e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344828493076459684986213773022347093484446159289129769394585309247486e-12), SC_(9.9999999999999999999999863795557271494668646082344582907245474118849806364601873345118093854029707223e-01), SC_(9.9999999999999999999999999999999998524117356076599440004095602362538092572757468874215804799068642818e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344486247790091707702262795314936221015531815002316170628477073465482e-12), SC_(9.9999999999999999999999863795557271494668646082344582907251122813646614652970895342707489706828991315e-01), SC_(9.9999999999999999999999999999999992303290762261561334779801430374930423054200867021151405157838736656e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024343197792581537814943695196301355019723927496347050918189746703855313e-12), SC_(9.9999999999999999999999863795557271494668646082344582907272388527222151271310577616873634865441592576e-01), SC_(9.9999999999999999999999999999999968883665290214396116379872831911234710973570091992907537181511730001e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024338226614063923213889688236305211576366686595773701290696153140447922e-12), SC_(9.9999999999999999999999863795557271494668646082344582907354436904058707022213171582426154214436188544e-01), SC_(9.9999999999999999999999999999999878524964216011785539130673086897560712513367984413617815284173143395e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024336313257796690717232582958808272013242449790984161961450928911993045e-12), SC_(9.9999999999999999999999863795557271494668646082344582907386016493381483439646119915145634254466691917e-01), SC_(9.9999999999999999999999999999999843746815254611571572970309361929540121712190245822855953446615016498e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024283319260934630243189760434925456680697497307076585496917868114187467e-12), SC_(9.9999999999999999999999863795557271494668646082344582908260672555159766629352771353376223276775491667e-01), SC_(9.9999999999999999999999999999998880500634450812967602838998059802892239606075824273672160120376317752e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524023983889733496652467990049201795134733014294157024278163295335443966090e-12), SC_(9.9999999999999999999999863795557271494668646082344582913202701214193262835769764373707653151138993528e-01), SC_(9.9999999999999999999999999999993437915326623098964989354923292185637094772281066082197629864438805784e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524022897335215239222598815631537173159407561507879187519021188408054921633e-12), SC_(9.9999999999999999999999863795557271494668646082344582931136081448187790138596716838732538064810648220e-01), SC_(9.9999999999999999999999999999973688140787615310579357942740356815158976333437729811693880225910483396e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524021339383937035862678498638922734418890993093758754474568358080405367946e-12), SC_(9.9999999999999999999999863795557271494668646082344582956849777529325589257928675869855869325812371711e-01), SC_(9.9999999999999999999999999999945370015953325655384602961293939122003892110798898131567235383852001565e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182524015026830108588652855899753763576151678085674944079184942050235113453702e-12), SC_(9.9999999999999999999999863795557271494668646082344583061037304386841901606479684438673798033961401033e-01), SC_(9.9999999999999999999999999999830629786372277352409899163925956484160704110986924453742293611435143228e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523995485634359548956096361882563596380999728556777930386904991178041525430e-12), SC_(9.9999999999999999999999863795557271494668646082344583383561105729517943304035449934798536740518811098e-01), SC_(9.9999999999999999999999999999475438948010023448387710436479396482580506646689917525139610249394780772e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523793216176485233091742459375816037288445485874591232407130943066879293771e-12), SC_(9.9999999999999999999999863795557271494668646082344586721980887556457851073670867663081468527646209361e-01), SC_(9.9999999999999999999999999995798885105546853921792573713736563701186671673912571115618956789030604852e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523458323341630628484621076023185195053425260108584252015988632975994719535e-12), SC_(9.9999999999999999999999863795557271494668646082344592249324839629607601394040473557576571083535756996e-01), SC_(9.9999999999999999999999999989711700457219261248231444833255411605055285308821920288838369150097221268e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182517310184944314149146498437249380977482415838601451719317772802297376117288e-12), SC_(9.9999999999999999999999863795557271494668646082344693723205586196743462240184087474308021464026616215e-01), SC_(9.9999999999999999999999999877959970432339901821916749327376871033444575302441473720673604945118908285e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182504348062354925327611584118482790885258437668123244162088962153355919384633e-12), SC_(9.9999999999999999999999863795557271494668646082344907660628080155366713763448921227275905105640351462e-01), SC_(9.9999999999999999999999999642353754282257153990023661278314609748272732997602895291002872977885608653e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182430005016718771948553497626611825365005942155373206819718971373569621408606e-12), SC_(9.9999999999999999999999863795557271494668646082346134678769134422270319489394292040634431338761493726e-01), SC_(9.9999999999999999999999998291056267422668447488821537170572606639920698929026039039668396329689525110e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182110890399621044994729072497529990014250407938875832017055810317227762413708e-12), SC_(9.9999999999999999999999863795557271494668646082351401606171743818212453168064105338597686971870965626e-01), SC_(9.9999999999999999999999992490664631401038840595223368787427491772513053330858026131682087201079470725e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913180725783938699157943407471623932542265692330907017736648973684483053841462242e-12), SC_(9.9999999999999999999999863795557271494668646082374262530691308144010655408422754159519211235144184206e-01), SC_(9.9999999999999999999999967314256217397176060665540920624439249707100029834464479678568657082336199509e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913178288360850237273189329790300476295811668607508963248358075259152903621041766e-12), SC_(9.9999999999999999999999863795557271494668646082414491745426530529553613532617132200983279952081834503e-01), SC_(9.9999999999999999999999923010398799826598566579537817142954225505357951815619084852564506764228635383e-01) }, 
+      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913161980955468855619053646604224228809082941366803177001947001331535300475487816e-12), SC_(9.9999999999999999999999863795557271494668646082683642438208352191229982656130866978272566227244051394e-01), SC_(9.9999999999999999999999626598599679973566780465171323631091118568244464679466445378789279157268571526e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111938858907485493371259134650336964818462808225321662810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468907740366080453322916977083731853e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742529732729030913526768316283907e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111916216466225310559360637309838772876606137663140057387e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468908208027760795899790911546313308e-01), SC_(9.9999999999999999999999999999999999999999999999090078035724674893085607548857313732865855991581695736e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111272958297207750493201776029281246532932962628938923136e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468921494015466805857927362867546446e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344444929662189951029162324313728702e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371109361095744827973217791933728255854418529965344572555408e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468960982021356094655309722569652271e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287629160975152566437551007217165825242e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371108029271412242471030677529740341245919536555741686136116e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468988489797489463684271849988462705e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516193597259190365744008535550129320277e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371063761020747112454358519115535427693451758176455512876503e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534469902815432874327230451479305689353e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362070986595001905902828533503356553750940e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370929826322492173928312681368315331713439460372156836940778e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534472669130483549867078162972791658434e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681274966261328996587764221747691079219719e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370815256557388935725591545685774094302332635674188222511394e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534475035478186474286933106806486423482e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377818497504610285304416048569159615162680e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053368990757431581117720570584620075429254089092563620266266525e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534512719061734477172419102303221879573e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270504152444118319908189915227860515521868138e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053365662675415280630271441036210793862881251485001873873869353e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534581457958312647250464675012075088372e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865789662072259584900206575014141851646785628e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053355768789971161340262259435245766273522435169128301026715729e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534785808321365170499222565295999963573e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327298588604323061941405918425259417590646487e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053249145951136693839787315177793823019658873638401178040602899e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747536988018560060087699189589713268676559e-01), SC_(9.9999999999999999999999999999999999999998228457407613936734825264218326722572912264156678273940123719e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053037996492072682209678812802679029284753994886432752792471804e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747541349143303395496162175696621864827328e-01), SC_(9.9999999999999999999999999999999999999995161535683041119249663352113741965058928217927693465112712484e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518052219870358226455681956458309766033134582695172800986321144811e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747558246890241996283056042530847709994912e-01), SC_(9.9999999999999999999999999999999999999983278347232280757584649041303551151461467052268515184865088460e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518045568706698338902533945091049812766513240487359792484352660949e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747695621404662681275710084024465601782220e-01), SC_(9.9999999999999999999999999999999999999886670956369799833973752666687742070412702559911241333905303795e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518001570196192164095899716419200946682629207045146258868031627271e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581748604375770830444120566399852472055034694e-01), SC_(9.9999999999999999999999999999999999999247597627371477649312211987845642890884162963290783037575690576e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517853458100691075398076637889238029335303938890163904512357755314e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581751663513726193306530580824067712917254446e-01), SC_(9.9999999999999999999999999999999999997096286393244262328792500983964469332580253825076590899930236247e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517221575951634346942714052573603045409642769928595313184157302023e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581764714538755283406216881679519636731796197e-01), SC_(9.9999999999999999999999999999999999987918270503919440552079168643215261844820225310973293946271706612e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958514830593023102984310635923576285762439101866652978612232275451639e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581814098396316337071582025349849825144072145e-01), SC_(9.9999999999999999999999999999999999953189517140774294225099580767473551914693901870139898106420023140e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958505125411171234271682669221642653832285247971004439881839689724358e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582014551236216452991440636092195497232991342e-01), SC_(9.9999999999999999999999999999999999812222861605073882109590681751804733739114917291490882326892845942e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958500155508416242521981343062800134488514716058531560401752775878397e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582117200639027352820570525496433066252278173e-01), SC_(9.9999999999999999999999999999999999740035592947768588907078486302539277060621941912645107086967456481e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958358929656094960234671400620194273699373232332682164941461714940810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493585034108698783548904191019832949206142103092e-01), SC_(9.9999999999999999999999999999999997688746252802470193579900534092482625340761356549614214110853144236e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761957688225218882342399235144686994566452932009911592948555947416017621e-12), SC_(9.9999999999999999999999786701856047066702691270533506493598886977323495738367962505354573868365895329e-01), SC_(9.9999999999999999999999999999999987946841071642770208689671059928857458144247350900383576459793531963e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761955163215642570285851431481834751897380002519390440970540253917569156e-12), SC_(9.9999999999999999999999786701856047066702691270533506493651039049079810429916381080395750162771687806e-01), SC_(9.9999999999999999999999999999999951271365990277798678611609612149117629203854723900789833994469958760e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761945421104873642759006868152055122926152216322551678507069440363252121e-12), SC_(9.9999999999999999999999786701856047066702691270533506493852254626496014191921916103606473113209234262e-01), SC_(9.9999999999999999999999999999999809768322161210790975803058995488526323574569948487119033662819716161e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761941671465099140139191530463092201593967440716534693535492040726628403e-12), SC_(9.9999999999999999999999786701856047066702691270533506493929700464489946927375423282985115451621235182e-01), SC_(9.9999999999999999999999999999999755305233623256572706138651695617276884316940000803942269629799882096e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761837818146275634580032994942107697904143998473456783635913697076136555e-12), SC_(9.9999999999999999999999786701856047066702691270533506496074708462172695276541168658300097875496931175e-01), SC_(9.9999999999999999999999999999998246847664843800262542459122056152709160600109741619870914666925586380e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244761251020546178957698380133865895074812337437531286328419881045476650550e-12), SC_(9.9999999999999999999999786701856047066702691270533506508194547861503777366504292611754891553556530806e-01), SC_(9.9999999999999999999999999999989723679688751051295101919089706968738371216789626979324884526777350830e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244759121679498410289656408194258757878939292173516345631984713692462053699e-12), SC_(9.9999999999999999999999786701856047066702691270533506552174399723726451289486859027323042243906273467e-01), SC_(9.9999999999999999999999999999958795244695950079979759227803013629800554093652529581453176902841526086e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244756068533474571192179421230491370424558943899155422215559749551050540368e-12), SC_(9.9999999999999999999999786701856047066702691270533506615234711261366779963643579515054313059189726250e-01), SC_(9.9999999999999999999999999999914448648165164995532856131945301787787374469593225281348349993855018190e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244743697704623094015139859649007391127832205274505160552977856746614659609e-12), SC_(9.9999999999999999999999786701856047066702691270533506870744377442368358268594184911136498881854522269e-01), SC_(9.9999999999999999999999999999734763775072188568856924153428533786570011100044823102305658732115709909e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244705402460775003467507619037606627315524738319797560921385979886818227641e-12), SC_(9.9999999999999999999999786701856047066702691270533507661702290563709882028001689431575396334309239578e-01), SC_(9.9999999999999999999999999999178529741482185411353322217167766351977331251439132411143543996956728490e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244309011251567723480826908802375864103070878383745348194715413340522057767e-12), SC_(9.9999999999999999999999786701856047066702691270533515848848581051901717141566929730844487986024486793e-01), SC_(9.9999999999999999999999999993420992798993754500425450879674709536840008304484179216540467558484676674e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458243652715549992468358708185483605485945663480821761920372820400494892170949e-12), SC_(9.9999999999999999999999786701856047066702691270533529404116189939412747597605529108522709093182050527e-01), SC_(9.9999999999999999999999999983888372853731616432309237004571058946521210740260578600318163943845095112e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458231604094669225050933307014306319933846902014912302557734796129379690384669e-12), SC_(9.9999999999999999999999786701856047066702691270533778258832082215747438060047705886419131171892517080e-01), SC_(9.9999999999999999999999999808883533655138538474429087092199309026899200088685614346051456918753551524e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458206201982550580442501077583674546890177282317465492533074355244710057869476e-12), SC_(9.9999999999999999999999786701856047066702691270534302919326997416374623195021620075202861044538682260e-01), SC_(9.9999999999999999999999999439920762677412847980253082401223105637037763990891117554381264545148296862e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480458060510536765532949181253394821760343634592690214377715431211581113541599548e-12), SC_(9.9999999999999999999999786701856047066702691270537312060680813813238626079890934715034528382594699249e-01), SC_(9.9999999999999999999999997323769188606239464554541194358966154085847491333180824039277721078995593831e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480457435135701254351485413099735427241500150814537351468632558950652230593180933e-12), SC_(9.9999999999999999999999786701856047066702691270550228682305595293457688600011974509323077084055760975e-01), SC_(9.9999999999999999999999988240271283698298361483065443381611314499556948991916556696606186618761994122e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480454720716872551096168077301749346087408531458444231399523478338292215455205917e-12), SC_(9.9999999999999999999999786701856047066702691270606292852065293922471543940012209214850403245548454079e-01), SC_(9.9999999999999999999999948813648491282085470433136477215347552583447865098485166452005925927508507609e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480449944053625717754355049429781504909699530126929877591829691293189783981799002e-12), SC_(9.9999999999999999999999786701856047066702691270704951045975373819196498316602002744070347123104716283e-01), SC_(9.9999999999999999999999879433161571632680273705880470644249815358050055124787445825775340002579221194e-01) }, 
+      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480417986128756132238840444072611333983557404084017448395032307821488222547123762e-12), SC_(9.9999999999999999999999786701856047066702691271365016657851516596958154111777605111743304552137860023e-01), SC_(9.9999999999999999999999415247960769936611581849099218324496306963864084736069161795169748363189495798e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449921176599944508720491471711873940531965476747401600283514e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307112319146484824099086900130766145e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911712525703205172489638348678969365e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449920320145100043700907784742047221050639847113879555590550e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307171699130969720511337839999190697e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344594638691075332357550385404536416e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449895988776906738752390495330803944238117191783073524630692e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303308858648857685593032632621412220671e-01), SC_(9.9999999999999999999999999999999999999999999884465299612412640139612049565898598719505105091338051993e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449823672195575185938556931935494425470710246607031514664942e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303313872523792505630759766641075765734e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372837682257540919638063428661845902285e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449773295675282513426542853331393247928384203883117726214027e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303317365243826391947148148711612649558e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944329615109404539065073738330201190427e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783448098840288494581982647292622918300245077283319348971552085e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303433459087571565135954752631980114914e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856237102163105433165413632463103391635683e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783443032733686106224473358260455271683626251348576964048423652e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303784703911969237903689331852564176292e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154360506577226349428361946382168339523720e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783438699109532051757237928375506259680047006318240015707952498e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468304085164043281667912825853008764686996e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127379190505087707158350549386386474649426e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783369687067188006266053515492430443795991748684641341756610648e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468308869927688608690779369017528135759059e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037946502539328018929959017763993796279145613e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783243801702934026109912346385790254404968519064880222926328832e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468317597849568653799719784845108993566682e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239693852183857056161227584748210475789725848e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603782869563518021561748752675961869724157659073463455097096510745e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468343544643795311429445675486122791680420e-01), SC_(9.9999999999999999999999999999999999999997488793091883081043177926673101130833352569418997897988540531e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603778836533430803156078403860638626024652133257877188454916134205e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468623163896992180410305397866726782663040e-01), SC_(9.9999999999999999999999999999999999999980037922132410433165023863214869956408509163324723801955075920e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603770849763142055544965506992403445824402121339735883151552484990e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263469176905053219168023057043203788987340326e-01), SC_(9.9999999999999999999999999999999999999945479266561354968597990517051685593364404310775185544479339623e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603739903979396191894330308492086719358257235548161291347093583036e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263471322447425450323192803186052421832573221e-01), SC_(9.9999999999999999999999999999999999999811577245696126616622972603434532084579339497288807903787588047e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499603488322390980738823292005111959963241123458512729383099760958276e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263488765177667844733850569004184922595237450e-01), SC_(9.9999999999999999999999999999999999998722986845854788658326641917969905266950264697864225898673575346e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499601824069979359191397087956901173073409437545628617703959000997989e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263604151625674649358430703689798014108895406e-01), SC_(9.9999999999999999999999999999999999991521787387600908626051131763435666724169688057733399935714595456e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499596221700506114994595595999412105130435404578154589258798663572154e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263992576788483667675271176047557916902326723e-01), SC_(9.9999999999999999999999999999999999967280404449567108127940181240895259770771439339751426402209570165e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499572320632530627916279165429560880565712881873113627852304639025548e-12), SC_(9.9999999999999999999997596516066336334339544138801238497265649692811271070825131004312389047002071897e-01), SC_(9.9999999999999999999999999999999999863860780986881610005447014449314825708092929548028242763545908770e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499481881227669505983577701142211061639891422594680654909769817824217e-12), SC_(9.9999999999999999999997596516066336334339544138801238497271920064789645729608874233138425752377506218e-01), SC_(9.9999999999999999999999999999999999472530602497818077664277140257337688866713935863926197867544047191e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499114780793668873020056455730538901213529119081545597892591855127626e-12), SC_(9.9999999999999999999997596516066336334339544138801238497297371982326492172676472296816335410778621441e-01), SC_(9.9999999999999999999999999999999997884091596497284086106903865151310661218339369593493169675651520670e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792498926793233400013346793436901821548034268522820480790496538856612183e-12), SC_(9.9999999999999999999997596516066336334339544138801238497310405592311022230083487405995877106256864635e-01), SC_(9.9999999999999999999999999999999997070671764437325064537570464220094213433950153169336825825364863472e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792493584897278171770251899809448526620081457563231524456950243595237999e-12), SC_(9.9999999999999999999997596516066336334339544138801238497680771526944181432456951118463208634648887266e-01), SC_(9.9999999999999999999999999999999973956354494884892521051293738115790532916872967699741169390409965008e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792468215368531062932680577371413745108409863143111729420882831662152776e-12), SC_(9.9999999999999999999997596516066336334339544138801238499439699312954252063136968093318396074907774790e-01), SC_(9.9999999999999999999999999999999864182719561808099336804571543459674386806778832075457941263831472526e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792372706379058451302804516976320921162245507589267659137008612927613214e-12), SC_(9.9999999999999999999997596516066336334339544138801238506061557254098104978529648695076387320359049904e-01), SC_(9.9999999999999999999999999999999450916511596145219885686242917191702960738423502700810308148192619622e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792004209101424553108116212929283089237228287080719487982097870858325437e-12), SC_(9.9999999999999999999997596516066336334339544138801238531610321173222794926279051435577350328261716979e-01), SC_(9.9999999999999999999999999999997856433380590958761691827921641987163637848714672848147499001022366131e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457791862378231114698366429017921229674497030520188373848519044108784934841e-12), SC_(9.9999999999999999999997596516066336334339544138801238541443781667849617374343873910950128464644278283e-01), SC_(9.9999999999999999999999999999997242732971141734671683913531474800215993950788334442318757721342597102e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457787934105789195005412651166749628785063926832745336557651777992277091506e-12), SC_(9.9999999999999999999997596516066336334339544138801238813799946340305553651089316592350455788699854386e-01), SC_(9.9999999999999999999999999999980245147038210234460495491790619022137983576364211388377737127159921025e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457765738369845870821884503966811206729874475392007802098355202953448042462e-12), SC_(9.9999999999999999999997596516066336334339544138801240352681376532599087914691690779011099044306468278e-01), SC_(9.9999999999999999999999999999884204474040249680395196934524961794772911650273467266198511346848565877e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457685195621167675851898313964075958710411405079206626781559934400105418979e-12), SC_(9.9999999999999999999997596516066336334339544138801245936895416292714503361080455908492424034246328749e-01), SC_(9.9999999999999999999999999999535697003600369327022486627648779630001165263542076839087362882982025969e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457569709765515952058261162377200277430807703163196837441033827872951037475e-12), SC_(9.9999999999999999999997596516066336334339544138801253943795442770911633983040828680081802827365259434e-01), SC_(9.9999999999999999999999999999035991144472376583098681779643797470342560959837732795882332450679405792e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874457101780703532389270245278915844149645018779516329630950458134923948053624e-12), SC_(9.9999999999999999999997596516066336334339544138801286386393695539561309493213604576122607026338375585e-01), SC_(9.9999999999999999999999999997011267920923555724003858062927926698972361832794497495340987154504049437e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874455653255487687285632469722742379284518645436656397408506594701577942223073e-12), SC_(9.9999999999999999999997596516066336334339544138801386815978978102055368796014408224722903932727189050e-01), SC_(9.9999999999999999999999999990743517352097646585686794383861818837729961682167671565383141549694286789e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874440659679153410819209398176853628853546940640478743631013086579139538038004e-12), SC_(9.9999999999999999999997596516066336334339544138802426355116220742885423927622885060420125831684931579e-01), SC_(9.9999999999999999999999999925866499285782378454921467945824537542172122247690165578738203362815500199e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874415835163697820858809662018656994376394568373433987579070000232807272894203e-12), SC_(9.9999999999999999999997596516066336334339544138804147495877026153052879455622757232065967778758652442e-01), SC_(9.9999999999999999999999999818451130077435923837884860839906033843228384260406894583900364326928636375e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843873960093682296608611968550335447723487861706063611182751387200207824748424525e-12), SC_(9.9999999999999999999997596516066336334339544138835745101132714548461032571387158666740727139881716190e-01), SC_(9.9999999999999999999999997846463415922610832066593222234778599319664522171954160796180405904034918485e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843872999253738685285128989828248724874748636710181222936220872973415252805807158e-12), SC_(9.9999999999999999999997596516066336334339544138902362344660303037634262389754713138868208537241591098e-01), SC_(9.9999999999999999999999993688920946351604464518175468434185267020480001366138226814835218988809026542e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843867488445822440778434303420012299492269064493491516923860045104355874040328984e-12), SC_(9.9999999999999999999997596516066336334339544139284439334101873470555908824828038360280256056031344955e-01), SC_(9.9999999999999999999999969843723725135012135532611302119385683997206661341181678313661649657741259565e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843843833518276181054837192775357646956029167233157496204559299253899368291103418e-12), SC_(9.9999999999999999999997596516066336334339544140924489874729787213372848629376138593829189750497316308e-01), SC_(9.9999999999999999999999867489146834248908779346678547903526312625505153362156740461456710280388785631e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843741160086156556457267379602465679983183613143966357405591434036587484626541823e-12), SC_(9.9999999999999999999997596516066336334339544148043075105084432761665863013026516843571613561202477491e-01), SC_(9.9999999999999999999999423222484761932777951603898430167753884993548018385713430343664872819604119887e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843560481848720979023452807124058100558714595577255556065235301577822640764992046e-12), SC_(9.9999999999999999999997596516066336334339544160569912923819209218395267793456855717281060071500656868e-01), SC_(9.9999999999999999999998641430001570256021353714913216172488055480015311348693512528618809799414485386e-01) }, 
+      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024842351666983791319128083148947975988152496030097260416635226499482846867768092825e-12), SC_(9.9999999999999999999997596516066336334339544244379828167479276481720307447815701874367075407225798003e-01), SC_(9.9999999999999999999993410903135769198460227575650367208936665439810640143049673025017654380487916132e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105962091672416282294316747308771701424136018110547055031726e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624906544511770568779913561016111111296e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975215755660018120344898039111872115823e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105961480051329731397176907953516705339820345479663002658732e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624907361114297280344527154911379626089e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287631366233257075649754141156361061345e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105944104263279919129476975521039127133037842556238110449523e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624930560302057626692944802733511615332e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372856275657721243195904776810541850156e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105892460739589795186415661216090109343934511225050481714107e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624999511868412973925763285624510104479e-01), SC_(9.9999999999999999999999999999999999999999998411149327878912344745083350779843700879425428035667683674e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105856485297011378997022351246146241993788224789206366239972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184625047544282525394741943156998095863941e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087129188601051322960041979280935789745e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780104660704539080169380856103801864381006176364584794119887051e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184626644084378659631368242179408725826471e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975423341453810358018215721439563932566501e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780101042839984094870959484194285690577811828307607022573872457e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184631474456322769103894650634589268222345e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838485947509863202388385148187531910325360e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780097948063965329222820489518054104172228928439058259658454729e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184635606429487366788442127223401976803518e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245792105841543659042676740680510360596059415e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780048664414516271096477467049001276401940295471834708039658105e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184701407222740950603678175607288893728880e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102758231550388503328390584697078757632070655e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541779958765754051610133717623515012393198821641502936155985462654e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184821434924364867905955942156622229742612e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987370603103444201329523419460616183907348649e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541779691510607134934937659849854005828223224076280773810591959574e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399185178259162521127171587975559241801856343e-01), SC_(9.9999999999999999999999999999999999999990687467161586313150643358524983712472114419844961890781987768e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541776811398176248068412284335430935297233874895310791983768896573e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399189023625419493504414377518540398607731970e-01), SC_(9.9999999999999999999999999999999999999925972843948451049619956629688939388055414187962078251341647779e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541771107796692053590542410611755363739528867552974421949229623605e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399196638757542577119265221350970925780622475e-01), SC_(9.9999999999999999999999999999999999999797815895265073924770364454282644086788303661847693596864183045e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541749008448429697813573515159323015477434956580800047114020885192e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399226144580717326000952563692637529851071280e-01), SC_(9.9999999999999999999999999999999999999301255073292639173899381376274735753083083175724973328257240774e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542541569346198332933179896534654029135347139743498183305940282368810e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399466019644886641702219840179217681530569345e-01), SC_(9.9999999999999999999999999999999999995264338077987705449428935553641277023744338179257802995085533160e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542540380851702833006349151849823375222381717176205112668786229194601e-11), SC_(9.9999999999999999999991086945887853345767574383752988357401052831527846897231186764177479860130034081e-01), SC_(9.9999999999999999999999999999999999968559487030391827248548234921078842764826357589746127877164151367e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542536380025124958306161907975077350488246795773877107540129888658048e-11), SC_(9.9999999999999999999991086945887853345767574383752988357406394513108596952335679755995506799916874685e-01), SC_(9.9999999999999999999999999999999999878663001826676218342500795648332479612407408024003618254929215036e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542519311527866325167160953957115243846127326059485263116955817900562e-11), SC_(9.9999999999999999999991086945887853345767574383752988357429183423260747739774489546660532710054731272e-01), SC_(9.9999999999999999999999999999999999495142776344803450875373943734272723799442422228902810140693796875e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542454725931292663523076429013496222450317168958703430551426740389972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357515414526979956989362561491360156102127893377e-01), SC_(9.9999999999999999999999999999999998043938128068955292934189943686661145295433809243786105154668394454e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542192568074672654144490566152849388104319255961353268330042467189230e-11), SC_(9.9999999999999999999991086945887853345767574383752988357865433146057395857294339816305083475097556543e-01), SC_(9.9999999999999999999999999999999992153387908019763240112462203088010156792553911056152969711541931435e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851542058320301292947075039637927002572019345601137082492539996297761082e-11), SC_(9.9999999999999999999991086945887853345767574383752988358044673321646318268919985310601768322552048825e-01), SC_(9.9999999999999999999999999999999989136910503075227594798607203130048108639933075350532391128786765516e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851538243505977463193297717199509491864735185054872269750732419766075826e-11), SC_(9.9999999999999999999991086945887853345767574383752988363138001665412651060043421496280958506670753721e-01), SC_(9.9999999999999999999999999999999903420023569361167539361186766887212928439452389215543614649851276689e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851520126335133175122252808910132600216083682881047971236465840558356853e-11), SC_(9.9999999999999999999991086945887853345767574383752988387327042582463466573473195448490641079780063468e-01), SC_(9.9999999999999999999999999999999496336649912634306267773728249425346880747177579347253333299880617908e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851451920390249874513171513220500231040474589527985465130408016972943409e-11), SC_(9.9999999999999999999991086945887853345767574383752988478391834417134869722301466797056971985347108630e-01), SC_(9.9999999999999999999999999999997963784664551597238970471338183473547684519934890048620907594289551787e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851188765004073881313451506555833583491352993743245835339980392137887890e-11), SC_(9.9999999999999999999991086945887853345767574383752988829742299589808170565301021562280795812051419224e-01), SC_(9.9999999999999999999999999999992050820475982578720482347830036618010964428497131549262802477293529736e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851087479160966112243711457686221474159686334755890492006874811281007730e-11), SC_(9.9999999999999999999991086945887853345767574383752988964973535432806613795978854470095657823502250037e-01), SC_(9.9999999999999999999999999999989774980441666403695868588663614384634610071885751879404628057535087509e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698848282177428221929950240255101170837050304055370951500100992578680497581e-11), SC_(9.9999999999999999999991086945887853345767574383752992710456700615659144017226685590127895503475675454e-01), SC_(9.9999999999999999999999999999926741314572659759248359793738098545553867518378792010269699006801429605e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698832431510901917749600327247501371585315281136807834016020393597606199573e-11), SC_(9.9999999999999999999991086945887853345767574383753013873386854700985802601718156093641002875855647270e-01), SC_(9.9999999999999999999999999999570585110069571112007279950473897540123580519801438001918056773178946807e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698774913424830346175296948045385938009975490331561752369409165084457771975e-11), SC_(9.9999999999999999999991086945887853345767574383753090668342833953273146166431703139069023925079650204e-01), SC_(9.9999999999999999999999999998278183734295414141447126916670882171044059662607992004461026722621779036e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698692441377446355601631029850029751553963783444916961960056387537570059984e-11), SC_(9.9999999999999999999991086945887853345767574383753200780442886995172299948797865421933943698830617252e-01), SC_(9.9999999999999999999999999996425079871114860464538459291971007775143724686973009304098698598099803446e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910698358278656354037792282677432799951491231957866427912559158299088865020632e-11), SC_(9.9999999999999999999991086945887853345767574383753646935960375175380842341652421926049143470135405118e-01), SC_(9.9999999999999999999999999988916617925167024222121354704470144899434033625354667513166000306262152112e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910697323841672154411224031084155746506647274180307681715129715743157652364309e-11), SC_(9.9999999999999999999991086945887853345767574383755028058805215173705967213802578933390795794662411060e-01), SC_(9.9999999999999999999999999965673358755039030003559587157621389982948345376986563134585881395239392340e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910686616461699796115636747031944647584795720537696539013719674806207866626024e-11), SC_(9.9999999999999999999991086945887853345767574383769323958230783730610311996900137243121743665918411031e-01), SC_(9.9999999999999999999999999725084118876765518031024208529656699806160284637234236891386698770472695867e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910668888501826404796020575576611209388990544476182971060968647065685774435503e-11), SC_(9.9999999999999999999991086945887853345767574383792993346262662642210895331364635780563945913049088999e-01), SC_(9.9999999999999999999999999326746112609826926204326193458099546054362350063305591243609867835236828502e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936910343429311721596400950183551345092487833633705916657805523685395914485519064e-11), SC_(9.9999999999999999999991086945887853345767574384227528392266131968323573287352370926052828479609362600e-01), SC_(9.9999999999999999999999992013847965644337993654785105983506111444225016679942530962686387293550683308e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936909657263573841807024025938054847515890655922011379569452200412328096496701682e-11), SC_(9.9999999999999999999991086945887853345767574385143658799828384533360547066740121798207029764459332032e-01), SC_(9.9999999999999999999999976596061940193940595654557899025502587418946367803785456531646694434309656337e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936905721823956342610472284719935213439417585848337745666968391830074067091919995e-11), SC_(9.9999999999999999999991086945887853345767574390398039340390738635140033846458702414619063094307320216e-01), SC_(9.9999999999999999999999888168787611155862696380426418116169668272087173639894945368463550111646951143e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936888829103246515352654776051207667767015933285089545555623863822720303150223263e-11), SC_(9.9999999999999999999991086945887853345767574412952262401059803053967510775616318432273676833758619676e-01), SC_(9.9999999999999999999999508598169444499990253546788746763385897243425787497149752940545894053887572432e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936815506806666897578270716446052505424386111340260273682415091627016124915793466e-11), SC_(9.9999999999999999999991086945887853345767574510848123037362385799393652137150979563643979396872834433e-01), SC_(9.9999999999999999999997861084431652466651683002238329372494811154446818895097461250499323338109729517e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936686478848438140894489591460110717703421384113994847597033270916267697275150460e-11), SC_(9.9999999999999999999991086945887853345767574683119091162770245654080247727945286235966528505843443457e-01), SC_(9.9999999999999999999994961893548967741359548764239694165528138749231530016520670604061027719926200555e-01) }, 
+      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853935823226493798267668516878426794044224298897536252643864274254323502986653174412e-11), SC_(9.9999999999999999999991086945887853345767575835685720223826628835039125279198146957899333451998170222e-01), SC_(9.9999999999999999999975565063665084071039132765921683485150420681758929784278185998284297713712228484e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371247590138440529726223454421842032405514753895233112793282e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692183330599981881408781554011357133426e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855254781806549229348949653306382518023e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371246456657412680216989333514158435218329125530856584912497e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692185189487565356081421574206907788387e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516198658740154922341662018258905984793e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371214255141586169445284439963376055672148439291709758469509e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692237999368338156659493074711835273749e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944377210213199611290659870298186579087e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371118547266888522130089206648845451612434575397555702760357e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692394958484145984084931717210429722187e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087201658160040017320615438428196131263e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371051876116191151904318529690564062443079135322678190066254e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692504297918298176043578309556133436219e-01), SC_(9.9999999999999999999999999999999999999999996383191712258204224277224321796632798684687265319893939127e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331368835806669949551353432400232084338447374576342868360511383e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985696138610162193126572588216112005760187e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067699711205841969396266454299741962022249e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331362131033200593717463366140800672964878645829234472784328281e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985707134312645049959036761597704483491395e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995670893967239023324630444614656147540174699e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331356395668642618188477988820099286897812697986678897931700124e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985716540202731934514009601262308744550934e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842684684122355009437729126250587248769374879e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331265061208693378616686428152609263378966649455924189586187223e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985866327000544617223901328645508672806637e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828003652154796019947118973590218915377804913e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331098457361464350341243744524729255883523536919828103096979085e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986139554178912767267352818052747563910156e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676217853322785238027566978182404420576453630e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302330603169273322255435328312301828565301198812059416866473420598e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986951817335215448293849957664204569929539e-01), SC_(9.9999999999999999999999999999999999999985949589244296250396672423568347251281941012526661794291758373e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302325265627991196874510770047841452375734112746023469955004880744e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840995705284726240603831947492757425722919665e-01), SC_(9.9999999999999999999999999999999999999888310520064913104849248000309622735086815990283708457369963360e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302314695482169040442070291246176700077444545446815402533541152094e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841013040125223396248322183039544834852596434e-01), SC_(9.9999999999999999999999999999999999999694951978254302679751334265375826630436321444809193019693948329e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302273740072792168379735372167497244801601051970918260998362479825e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841080206226901542319972769136954923237371228e-01), SC_(9.9999999999999999999999999999999999998945759074995660686766707775996710591570728012271256671141680480e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936301940782697084537690116125169606754719455648265508382705550311928e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841626250065591536555423085999843141943771256e-01), SC_(9.9999999999999999999999999999999999992855005575931753341247367346751282102829100299117622184272220412e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936299738216448184228284595531265664383333396246332663621580645816123e-11), SC_(9.9999999999999999999986552308213411128718525192676839109845238417319620572065232642357121677875422722e-01), SC_(9.9999999999999999999999999999999999952563697840524905249392883225064826569017830189514037150979503553e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936292323722210730115888597568303758644260213484322514865737879093061e-11), SC_(9.9999999999999999999986552308213411128718525192676839109857398048523944419673610846234161081781123574e-01), SC_(9.9999999999999999999999999999999999816931151408462662428030955931175971314256129629315123955899280643e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936260691690153653481586193792690711914566096705548817543168133996367e-11), SC_(9.9999999999999999999986552308213411128718525192676839109909273986617527943335646090447642447121450106e-01), SC_(9.9999999999999999999999999999999999238289787706346708240472146204327462934319511883312224914798208235e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936140999040573142773271157909775008392239280644637782636943002722409e-11), SC_(9.9999999999999999999986552308213411128718525192676839110105567682472785548123049334381278365326617467e-01), SC_(9.9999999999999999999999999999999997048765009360917989172046096081548904785174800983408117527865093485e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497935655157457745791132895297318285555626775200725700557501403250351590e-11), SC_(9.9999999999999999999986552308213411128718525192676839110902338747593208888496674766598682199241006499e-01), SC_(9.9999999999999999999999999999999988161317136168716449975127071092307667806796003428373600644794286318e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497935406364034001929614629564184773978133392806129945548557127366036740e-11), SC_(9.9999999999999999999986552308213411128718525192676839111310355286806973039405318856692531487916123264e-01), SC_(9.9999999999999999999999999999999983610165767344164755453545532025149015659264045057475870577786821204e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497928336595257366154044177071859208766512751084807863076365580570506795e-11), SC_(9.9999999999999999999986552308213411128718525192676839122904643214024051083888074225999781520644579109e-01), SC_(9.9999999999999999999999999999999854283645150848750919510936519088202028895580126215880146486494935966e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497894761118737885643856411627244986660423559366417695853071347009913181e-11), SC_(9.9999999999999999999986552308213411128718525192676839177967793701615832608239698985549798989026781142e-01), SC_(9.9999999999999999999999999999999240091060712247694006356172463577283579901833875653733521887336091146e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497768359092693060833951959724395619931615339013009975265467857412214191e-11), SC_(9.9999999999999999999986552308213411128718525192676839385264740864954944351474103035797371574250761956e-01), SC_(9.9999999999999999999999999999996927832379597108993069801047019523803072729583747592141873171170283592e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497280668847595408749116941024632921565955883533974200395687895016649968e-11), SC_(9.9999999999999999999986552308213411128718525192676840185067577365636313077246547924320983176758483966e-01), SC_(9.9999999999999999999999999999988006567126124654935542276924249176344040316437026397164979358167116403e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497092961811201652131025925358525336358096724640095488997148592246531512e-11), SC_(9.9999999999999999999986552308213411128718525192676840492903589358868499596808236963593577204935850126e-01), SC_(9.9999999999999999999999999999984572862477641062903774759379850519330432176746529729901946180951412927e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302491894062751997492549923070317745621497836469572675346515581001777402796e-11), SC_(9.9999999999999999999986552308213411128718525192676849019000340380860972605424274967223186101928311837e-01), SC_(9.9999999999999999999999999999889469960585679490009187382052287459192536423634413789040093724111060452e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302462518964048888988896342429776711980088285306787545444571921364663538780e-11), SC_(9.9999999999999999999986552308213411128718525192676897193610149378202674642245031434039277542745158527e-01), SC_(9.9999999999999999999999999999352114436230477851610273878580820516331398719371720871759647322345815352e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302355924111853720083950764875413521774235820088286268368120577917732641957e-11), SC_(9.9999999999999999999986552308213411128718525192677072007164447549707286242050192399609411826426340996e-01), SC_(9.9999999999999999999999999997402186258156344454251246473879181182349955551655376934204761228303617291e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302203083565487305822095216008733679654432245565506796930548476948405972822e-11), SC_(9.9999999999999999999986552308213411128718525192677322662788063098940822306841526151918617822453628602e-01), SC_(9.9999999999999999999999999994606290565497140140226742001278030582454302918891720489728430282245718358e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248301583799644606351222607070462816865488033529299799312817512235785074288311e-11), SC_(9.9999999999999999999986552308213411128718525192678338276779728390922458460355496712883482293758668332e-01), SC_(9.9999999999999999999999999983277796340062728303855594109535617551100052467271277381353922240730564616e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248299666739029989091188670400795803018169869516594581671437432658556112651906e-11), SC_(9.9999999999999999999986552308213411128718525192681482220159214301157424901948815724597310710271399265e-01), SC_(9.9999999999999999999999999948209212496313734357558385087272215191727840173038308433273479465008427987e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248279823387772945796246299641737991688665436963932996312113526076985712338445e-11), SC_(9.9999999999999999999986552308213411128718525192714024943292593201891828686820981169729240062138165173e-01), SC_(9.9999999999999999999999999585216920029068800303428248597085582853376158142187331348888792667037801905e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248246969212825702107633877011692507624836267530427648869990347292637098039765e-11), SC_(9.9999999999999999999986552308213411128718525192767905172757575855128236392157072759523369906695439720e-01), SC_(9.9999999999999999999999998984219027750822352212838590247152289445299458126177886138695553722607983596e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891247643815028911920021635106594916944542561197168710446117282767206055045691123e-11), SC_(9.9999999999999999999986552308213411128718525193757066698932664448407059993520982132206164970695809272e-01), SC_(9.9999999999999999999999987950784347590015744873877691669275700816091585182623747007232474420073216830e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891246372184826897329643789840688129976891569298740258971050078369775387067472630e-11), SC_(9.9999999999999999999986552308213411128718525195842516331716595451941641176699611225357709828248148795e-01), SC_(9.9999999999999999999999964688989693019141889292636147081581768962250958441318548465566962261567129507e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891239078868358954624358445231868344795530714474144326345625573990812035374933614e-11), SC_(9.9999999999999999999986552308213411128718525207803418271409277706704325249838124448577973994364250812e-01), SC_(9.9999999999999999999999831273135178628833197142382302679494402693599423911872386403757205829447638057e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891207772592538203811317748885658240995330320400733096251900604919992033746530663e-11), SC_(9.9999999999999999999986552308213411128718525259145122259553581297337084142499570295799864602237547753e-01), SC_(9.9999999999999999999999258590795306595023391592338258384602311336509449189441252082339193530822761062e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891071888735818957735209343119777966921636801684798400083501721497003279053426365e-11), SC_(9.9999999999999999999986552308213411128718525481992093531131325239014341846760814772749584037684142549e-01), SC_(9.9999999999999999999996772882004443852159052514112724204070584136949938063663686248859325446303313445e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795890832768885423995670119521000163923321735605092785065798147847682279906852057683e-11), SC_(9.9999999999999999999986552308213411128718525874144154254049347629563951182925427718555299417796096531e-01), SC_(9.9999999999999999999992398688273509255745717690899327158204278623274886619116277767394080981453352693e-01) }, 
+      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795889232954575965444009567813391242633961117172793285529833972540960692729049181066e-11), SC_(9.9999999999999999999986552308213411128718528497809555482491110677318160732054434196223692064776110234e-01), SC_(9.9999999999999999999963133457003355812163778098258675230100700621631375312868672036496332083695666915e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410907937194349056143358495375496145539487211138516077148504e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751445283111893288868275440610957811023e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495455125443615976257775629686798040804759e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410859587052570428253864087455238544128546929829548526530372e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751722337131419669896109339591801467854e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362071752135240405729596096907297709280236e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423409485988538396409322798483594702132575220568395519307387939e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330759593275572712828091270539722667398658e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856245613186009174077100963817292592547456e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423405403441766756234916468065055558143534088239592503940252234e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330782986919342488333625502506643173773061e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975453633589570871166709358874800230424151e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423402559495101960268155412138879820470570559594391074710200225e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330799283187064057944600979438399708506513e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067744080028183150555513650047848891865574e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423308030103533447325090615763868494088232407703791143390496197e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771331340951668975651876612526306839026846286e-01), SC_(9.9999999999999999999999999999999999999999460940358694452931393772531388406591893708228396090026309906e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746423022029067899017739706542389820467050624141903556475694219565e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771332979783192449110209297175694718016810778e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493887849005987761165351952618331861347636953e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746422777379459553696754605765180508034044137252046858593207293992e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771334381664446033917526956640978483166006754e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626236158890008293422049239493160991097591332e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746418881386514529781551107797485474022585395781869665702153308331e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771356706325052146630986533331375972558550540e-01), SC_(9.9999999999999999999999999999999999999976285440631493960737085320291738208193509804247227687528112418e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746411774677680001434760273358812240195196865337094848254772856728e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771397428899501350180372241521269329155746669e-01), SC_(9.9999999999999999999999999999999999999939078576029825069314380886509463246901349750568165375916314707e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746390647505107585622010141353157650403626783874721104732071085021e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771518490966066016680277383610665739783578269e-01), SC_(9.9999999999999999999999999999999999999828468184128193497364285476304028779129014844607298234243179465e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746162967578051669184060193898398822292431341095235062512294304979e-11), SC_(9.9999999999999999999835826366108082527372683086846903557772823133240852433950930348702650836729507022e-01), SC_(9.9999999999999999999999999999999999998636459841626632833215228738764440129414357164598883828484639651e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796745712083940332866016169346514241688965440469716982406207572164283e-11), SC_(9.9999999999999999999835826366108082527372683086846903557775406768356972997994402479645779105985479144e-01), SC_(9.9999999999999999999999999999999999996275878192607264490449877787862274498758551612125115653850535834e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796743965076446320872005875348428512077712563520547619110951499203228e-11), SC_(9.9999999999999999999835826366108082527372683086846903557785417399775073229832519388158145892808630365e-01), SC_(9.9999999999999999999999999999999999987129496540949369039688212965152263891769791399937899221713687499e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796729762336456709684110046573528668688069134895646351641364985105833e-11), SC_(9.9999999999999999999835826366108082527372683086846903557866801363868208481023743334817468462464047252e-01), SC_(9.9999999999999999999999999999999999912771669863329078829515320504472842462076771658482721752459148944e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796635808941742025775981181957599491137065184382462871618743978499516e-11), SC_(9.9999999999999999999835826366108082527372683086846903558405169291992007249131110513775047278881445902e-01), SC_(9.9999999999999999999999999999999999420882763562245365255276928739018857988704025899373562870383123546e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878796319533822185880633228779347167589391587550451346743875356711457656e-11), SC_(9.9999999999999999999835826366108082527372683086846903560217476142102414841105038542102245663169958746e-01), SC_(9.9999999999999999999999999999999997765038149100406689846982527094699649242559484660246796242090607065e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878794970227396115892777364510767287453800845569583172373100768922888195e-11), SC_(9.9999999999999999999835826366108082527372683086846903567949217046339213484205370752395435402714567106e-01), SC_(9.9999999999999999999999999999999990700803118528809715123984057054350426602702423785880312854593333912e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878789864578130810614286056179823119561527123024475637056829494808875562e-11), SC_(9.9999999999999999999835826366108082527372683086846903597205401189939966614799072845788013537019398942e-01), SC_(9.9999999999999999999999999999999963970398744162566277620114958155332191354664278821373108433115563256e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878769140358814830814427116134898805719618986988798057135754883460603252e-11), SC_(9.9999999999999999999835826366108082527372683086846903715958481363460249665623006748713226970075887385e-01), SC_(9.9999999999999999999999999999999855469651067741652744610241483134713262570384177140527376007261069761e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878758527744208984009514906691674495840920597222384513968767307244947974e-11), SC_(9.9999999999999999999835826366108082527372683086846903776770454732562497021903443013666957474991294451e-01), SC_(9.9999999999999999999999999999999799907769484669637109500859098550521010166819666251318633725177535737e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878456957347974844344552780316250690353439789906372562256905950107991900e-11), SC_(9.9999999999999999999835826366108082527372683086846905504816896237803208140528844441671849026912294295e-01), SC_(9.9999999999999999999999999999998221049093575521261163214872716091765257805344320158582114588242226966e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863877024750711855119004933483034915368334140430150992420847076554436021248e-11), SC_(9.9999999999999999999835826366108082527372683086846913711589218562676238313522954413139900392118132447e-01), SC_(9.9999999999999999999999999999990722793623643233859873954552918440865396466004108386451758865512254467e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863871632904064039397666005193185301048139516003323037994956820068715541265e-11), SC_(9.9999999999999999999835826366108082527372683086846944607729984534632154703967746946399500996641841338e-01), SC_(9.9999999999999999999999999999962494015317214132756710022031024351465363321401356546564108889903631350e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863850829827598558464845271625774590924489768598862059919348838706240257979e-11), SC_(9.9999999999999999999835826366108082527372683086847063812674194725412160512042533042146680321162816313e-01), SC_(9.9999999999999999999999999999853580414468856994936283169023168053728974969024856087548541795917300549e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863842822934144238415014532502488211131753239012581964582472490455517572188e-11), SC_(9.9999999999999999999835826366108082527372683086847109693450007039752361084688038508879002606882869618e-01), SC_(9.9999999999999999999999999999811660672493857874861049763862966004637902038318626796609201694498317973e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863621056975624225149614726042593685222866690752533450154599926883138559169e-11), SC_(9.9999999999999999999835826366108082527372683086848380447742381194929269796921581623202099719205998205e-01), SC_(9.9999999999999999999999999998650614654705081483794042866491404789148175503289147266669964657635848030e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660862368023045492088493632684482976508901080905222537128004277487015055833775e-11), SC_(9.9999999999999999999835826366108082527372683086855560531898814847863902968596975387816457339689680830e-01), SC_(9.9999999999999999999999999992090410083890187843257948148951519911682012989243661865470698722740997567e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660857821077759353100601240385378429753640676913031981855758366980184568766813e-11), SC_(9.9999999999999999999835826366108082527372683086881615253182965904973713693359160225741079285782423104e-01), SC_(9.9999999999999999999999999968285076060550001363226100937756125381382481915833401310531901402435113742e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660851301460840524335330602902655032928395966219237797740540810809557260883105e-11), SC_(9.9999999999999999999835826366108082527372683086918973697371275144707187227109513455986632612468139940e-01), SC_(9.9999999999999999999999999934151905615315261118738053413734637676484540933040071776897955404687091951e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660824885080998131285018829456226490781863272435341880985550773149772082563623e-11), SC_(9.9999999999999999999835826366108082527372683087070343764705922757797550144903808658849462111795094521e-01), SC_(9.9999999999999999999999999795850099399920463196937588498215060414191071638923216700052034118664876860e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660743110309089664554051290332978897836125302565303352049737729206520828524108e-11), SC_(9.9999999999999999999835826366108082527372683087538926242846830566556479291247711374750657485073558572e-01), SC_(9.9999999999999999999999999367721842414335583175999455018325425348693710996229262937640590871641570401e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434659896665751952763491589253628044760277675118046298697273624260974890969740118e-11), SC_(9.9999999999999999999835826366108082527372683092389188480643747825605857335047876005228194846867025258e-01), SC_(9.9999999999999999999999994936198226700816923076563675203174614312810029348537048422521023029299997146e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434658495227194368030482818903640480892108122353220561179835180416021636779122600e-11), SC_(9.9999999999999999999835826366108082527372683100419654808453605361094714839557545685890517786437268178e-01), SC_(9.9999999999999999999999987599027691969895601805028118312034717887357233050577182368542521473402030823e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434632766882749174684712780115138272799371789208152762037413626595987064384520232e-11), SC_(9.9999999999999999999835826366108082527372683247847169642565037269466038962269409144765722297110631728e-01), SC_(9.9999999999999999999999852899400834252956149813238802402629935897085461192080966356494518934537279687e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434578523804085529198720788895589075002009119029166019687595317763129254935604932e-11), SC_(9.9999999999999999999835826366108082527372683558668656869135482563441202397320453300029812982462707249e-01), SC_(9.9999999999999999999999568912124809896759414320174711536592270048808091340950697101848213974115797479e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159434267417683561869240590309037752976047846710867343177507023737678392436722060891e-11), SC_(9.9999999999999999999835826366108082527372685341356318571888403526923913673562114935780743080419580398e-01), SC_(9.9999999999999999999997940129579669573727009759026368793507774538566471083014708917647329997282010824e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159432932006823297255257348774274139464563220213838924185342488675250292965541699437e-11), SC_(9.9999999999999999999835826366108082527372692993473415755573208150143395193017820451099540868389755044e-01), SC_(9.9999999999999999999990948644178711645653625839887211661334743029881081715273173310819350380863088962e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159427135700068814377040213555499976694115270372897088905138815490188482804899696982e-11), SC_(9.9999999999999999999835826366108082527372726207235064893937639622964804659584591451473188144714110958e-01), SC_(9.9999999999999999999960602332598310978413909555566363051822421932836975568635044654928472029836499768e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159416935724608602520627081089519241733036935972976790945680503721674239433123538530e-11), SC_(9.9999999999999999999835826366108082527372784654720353784839955521839518146344959405388943450460503069e-01), SC_(9.9999999999999999999907200805291524266338915777985381357284230595153931771635737382921556431200365249e-01) }, 
+      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159348693516065815628891852979624681265466716857587853638799652527661943209947984098e-11), SC_(9.9999999999999999999835826366108082527373175693453284532288193942801300591666830996975802932424992344e-01), SC_(9.9999999999999999999549921694455567826997380012458061044321175692384716032138596587603055574762991812e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006083040885808079399998857879998610139848504699487446584614e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935653993142319899331634129835752087383294e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161715632525718785218207145644173748711594e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006047540019467434418784846419018924252935996176340338746778e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935657946985026280705701610639130619732558e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681285901749626740356100110136656994295998e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945005038981709945467174997722742999410689813434966081023819532e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935770273283708695061844419093706355767190e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154483294429921108482337682175493892881654e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814945002041390763200935701651710789666147429514349074658432754148e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936104124378715109938499619726846089139392e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838936494799531661250530432984424963007248e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944999953236174345666570806119186963172572867879096285608753782e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936336688697335403167523443478066929130871e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995671568693935632427761454699786337062637925e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944930545470821738964244669280970471835293481505335404627883251e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174944066848974901408101978191550505177065872e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493894040019836692896825958936125182114983631e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944720550542868250275326916336019741321242631026035967636340062e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174967454642002233447363279873727554473071920e-01), SC_(9.9999999999999999999999999999999999999992307070531862290573462195130303788994505043849907539851496377e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944540917707748053873742020547006350824374175542267053789346417e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174987460913628158303914700382114196697907120e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533296016791847579420061845471001586996730665e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814941680303039053799975698889390156843963230251022389451782794305e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175306056531409886454897324817869961236575203e-01), SC_(9.9999999999999999999999999999999999999910413509034437120196750610856024038459948143581355167239051508e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814936462235187017162664043560869765441487220230363349884789296218e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175887209095975817804333747961538698488840453e-01), SC_(9.9999999999999999999999999999999999999769857136567276362665826724901805006855358369950734520875490800e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814920949707155907855099174053193847941546962440000609680207656944e-10), SC_(9.9999999999999999999379801262975418925815160757789947731177614887942593616493138664357735661557177453e-01), SC_(9.9999999999999999999999999999999999999352004258897842265227095859761759631837047339457218719478702081e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814753776781461763837364216064970037856474331279702313347142988117e-10), SC_(9.9999999999999999999379801262975418925815160757789947731196233460419611598488677555771366333701841595e-01), SC_(9.9999999999999999999999999999999999994848954341461445590896939430474741794777644857000277415567004187e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814422717571105643242249014286300969089236958690822257453669448519e-10), SC_(9.9999999999999999999379801262975418925815160757789947731233104561865051515809605020981545465756629426e-01), SC_(9.9999999999999999999999999999999999985931385042063171960361094274918352996744262529529150154016448826e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938813139985457826926256050492254597749994300385338421988655878996242e-10), SC_(9.9999999999999999999379801262975418925815160757789947731375966456041464970245511610216062894520969160e-01), SC_(9.9999999999999999999999999999999999951379099061492582922820839816776824359757264092021517711861345280e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938802711689790139867726389123501719930141666421274662599150900539653e-10), SC_(9.9999999999999999999379801262975418925815160757789947732537398415758644536923231299801413772503242282e-01), SC_(9.9999999999999999999999999999999999670477537098666346357452831297863178258783685004074533254286730241e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938733726847443923507586377681385668293512231091962619229513358809128e-10), SC_(9.9999999999999999999379801262975418925815160757789947740220456433111273573361537347330143590487574587e-01), SC_(9.9999999999999999999999999999999997812268814952852642426853604390040168248282502957536879464784073679e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490938501503314415994986414220380696847770995225462479025034729593704285e-10), SC_(9.9999999999999999999379801262975418925815160757789947766083918848431808077656996927130121665563928700e-01), SC_(9.9999999999999999999999999999999991556984612166224635143501521633152498303723650242482358364634621342e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490937510781357409080338674988812866256452962372476354858895356170647836e-10), SC_(9.9999999999999999999379801262975418925815160757789947876423727071052879768195658062679390110245354464e-01), SC_(9.9999999999999999999999999999999964870423925511397691189796709756793970973650968946411246321160180247e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490933761982171262025660389107617314593114770271032745947388928993398277e-10), SC_(9.9999999999999999999379801262975418925815160757789948293939237188789164744983173718738372007526730495e-01), SC_(9.9999999999999999999999999999999863890975276330644154618810351173304745041733304661631336601325009538e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490918545320691356624354187222592595799240553967971700188599109672947987e-10), SC_(9.9999999999999999999379801262975418925815160757789949988666499067359685281029901071037794636844840748e-01), SC_(9.9999999999999999999999999999999454007700599958307559059763600698158903544346730569205180299557413125e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490910753057860527010467391424561091058071494365181623660344303470594290e-10), SC_(9.9999999999999999999379801262975418925815160757789950856515223215498365383378098794073269325300508094e-01), SC_(9.9999999999999999999999999999999244111580451843059277280785733304917426123606903974726527655514563497e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490689326399423386835544711156617032095114804259608774069311751729254427e-10), SC_(9.9999999999999999999379801262975418925815160757789975517495889418039163593591767665011244107133352978e-01), SC_(9.9999999999999999999999999999993279657157862832815782565516873648632138151971738872154961945759936143e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949489637735349414390749793843269684715961082647635716838296848098379083171e-10), SC_(9.9999999999999999999379801262975418925815160757790092636485698793502868570667768790868114302805896408e-01), SC_(9.9999999999999999999999999999964953497456718468629903495517866348538525966806958860531330633949800852e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949485678797068534902565450482682903093152772439605571591511945734523293019e-10), SC_(9.9999999999999999999379801262975418925815160757790533555845149698534332201389794299291640519808868016e-01), SC_(9.9999999999999999999999999999858313641601909734132793462294359615147084346842388659846373583510436120e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949470404235093998864289642165052806994826317485443774026830419718418801427e-10), SC_(9.9999999999999999999379801262975418925815160757792234731666513960149522054459159664032573182389636198e-01), SC_(9.9999999999999999999999999999446870731497232217541510112353116236089489656354008502067768820385476208e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949464525210878784495762672297037011906299387432961878781001169036319272507e-10), SC_(9.9999999999999999999379801262975418925815160757792889497011982498404273763349101709709317868991935928e-01), SC_(9.9999999999999999999999999999288510522169059925311780940384660932103854475899050461336570108409084184e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949301694589029314675366007515410062131235839253555059254625166948143083684e-10), SC_(9.9999999999999999999379801262975418925815160757811024453505649101968414103711925507010593836969513483e-01), SC_(9.9999999999999999999999999994902426978851273566033582519219675684223416812566238102539056189658849047e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678948381660263637178171242956545683704613764234594312258315475802211264305145e-10), SC_(9.9999999999999999999379801262975418925815160757913491558735344107252409978065797587873220729535345663e-01), SC_(9.9999999999999999999999999970119942160851602768906585944007502358480343319003594542865866832503909298e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678945043086871225776440978727301076068384510002208844214812900982662900946145e-10), SC_(9.9999999999999999999379801262975418925815160758285318936992641028273324780656344560710180109708090353e-01), SC_(9.9999999999999999999999999880190531781571877397310573965332443683085042189120263232056884252514364965e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678940256088523066724850725210463906749411159641241486974921387461918169228847e-10), SC_(9.9999999999999999999379801262975418925815160758818461940397568201312140437619416880549045617049338931e-01), SC_(9.9999999999999999999999999751245653734247714041691831267436412073291238982990912241380119718429413223e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678920859984696065338725063215561779181323591945127056016828400476066428803627e-10), SC_(9.9999999999999999999379801262975418925815160760978666790407208722325665348902912898561875584633673487e-01), SC_(9.9999999999999999999999999228782920165986057070319388795101792500790817322852807373716844304589415490e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678860817239405865434709938916387078392445116466305475958372018736907981230283e-10), SC_(9.9999999999999999999379801262975418925815160767665815443592960935423061479923726339405477959086134144e-01), SC_(9.9999999999999999999999997611442803044614243372301023640647932228512051487013547370692932159359032870e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678239319266860802870145571550096734160788291266498088629129943633093214365969e-10), SC_(9.9999999999999999999379801262975418925815160836883991760736399512825692111433004792380099637386951407e-01), SC_(9.9999999999999999999999980870476032646297807434660881652102876591095094967343238681312403092891547860e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890677210319535169554814961880941241687558016661984703746382265315939670130640751e-10), SC_(9.9999999999999999999379801262975418925815160951486915671857923065566363427592422501042752567133378635e-01), SC_(9.9999999999999999999999953152846891478118623036348703209477086290605277055724464665531841610153804013e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890658319402493047798533979977400833652787104722188450692268471472969908121042187e-10), SC_(9.9999999999999999999379801262975418925815163055427530730428477773832542701758842384389017852955149450e-01), SC_(9.9999999999999999999999444298066288664046631889229517811920967292984165959644762576836068577256757393e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890618491674699406196811385524033499340855302623192308827380024000958205180167105e-10), SC_(9.9999999999999999999379801262975418925815167491166352921988958031143393557368990738802579604376241953e-01), SC_(9.9999999999999999999998371479333182532237187687882386710464509274584523019221009102090960842025869647e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350890390063455129033939169827198208504489891828768842425935664990712549484393420052e-10), SC_(9.9999999999999999999379801262975418925815192931932817991601323038634679164486300005841949685220881529e-01), SC_(9.9999999999999999999992218427509716478917229034977746322107453316586708328238078505811352428735615197e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350889409544252576135578933283072649756761144381018355343725379073730147411093840373e-10), SC_(9.9999999999999999999379801262975418925815302135428312468713123084324188639466742591204719759303354659e-01), SC_(9.9999999999999999999965806693098973333583966879056761476788772430503302066984071165252334783779069073e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350885153633022730845456567597715646094018479828341658277899928175615760062176064497e-10), SC_(9.9999999999999999999379801262975418925815776129595487620154848397033796140954030948183678091519610546e-01), SC_(9.9999999999999999999851167431791585730709706659090167973661845136694182232664966444022251106325796139e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350877664348562123499104154565886334772979871709320793682701294748822280699810285022e-10), SC_(9.9999999999999999999379801262975418925816610234669331565606000475475982556807009344632527425276386589e-01), SC_(9.9999999999999999999649432481996560662952739715697239834176051644372680428340112050914637328208215105e-01) }, 
+      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350827557824875800396771895327484232683073915737780868393845958564034096200506580751e-10), SC_(9.9999999999999999999379801262975418925822190755192924366129145993702488286736073675202418655828042410e-01), SC_(9.9999999999999999998299739184401626722611510186405905968610071302543874737180200657276317852580481734e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092168007583200158710292479880897766044575804464717451491164e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221848812590242489875208237999574340465020e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219113076430151945299005744136997935161540e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092094198230650495423520155103263718495648399001331464033882e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221859304373585593146664605120571480223820e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377847519401401056815873058977777040774243e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717089997318815931207772693870701744660390605778082706008935630e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028222157369642496400324656873649083242048299e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127705505642720277271708665874666273057049e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717083765069583899469526890246696164329720160375554891113986921e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223043265622124486626356567490496794816291e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245793308129489853698768777709442106548791367e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717079423616709253492777846399096831520025302681430612067611021e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223660390436008066318137221870838616211769e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842686489876286485737682361783434125895563378e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280716935118906693498457157732436971662210065179310077784722464615e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028244172882424823829683570803838370255350812e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626254870787439844186013836730320006249364181e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716498521401656989216184988405803773964791393487916285632706275e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028306233939360668623248130865044195989750334e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533328606548966371157622101804889997198989710e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716125049297352245914338082228073254838851363764796203581267200e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028359321905420548507653579024534631431971314e-01), SC_(9.9999999999999999999999999999999999999979586302428468363519600640923364597659234099492503330669177846e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280710177585520992008928783997306635831705032362614146761285280505e-10), SC_(9.9999999999999999998989710497641105931290474652480502287029204736466407793979487730010311306989853585e-01), SC_(9.9999999999999999999999999999999999999854065663193875774579612709516583102709747531558516852992088904e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280699328773944861917036417777999445531370915233967462779739107489e-10), SC_(9.9999999999999999998989710497641105931290474652480502287030746863265451594853211790088849402344292978e-01), SC_(9.9999999999999999999999999999999999999625102559730491839237046477992666410284955436590490525973163160e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280667076894810470090808640505051517408805446749413585251638502422e-10), SC_(9.9999999999999999998989710497641105931290474652480502287035331373447387011174668175994682589608086110e-01), SC_(9.9999999999999999999999999999999999998944429816239960114552480648988171049817196129365050792652058442e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280319510013176629776172076365922991986358055738150822545407017314e-10), SC_(9.9999999999999999998989710497641105931290474652480502287084736987957914345426487265309953331393997618e-01), SC_(9.9999999999999999999999999999999999991609064894328219636552995231466021863574039554549104729959085276e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606279631209459113472141328320619554348307366310725414361720561586791e-10), SC_(9.9999999999999999998989710497641105931290474652480502287182576896298927614959717197792098630128043873e-01), SC_(9.9999999999999999999999999999999999977082549260061527899895556788089987956251985938460757394009139333e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606276964299140156919642707939871999139100343032208853030303942357478e-10), SC_(9.9999999999999999998989710497641105931290474652480502287561670389134426497166519622511383717769518950e-01), SC_(9.9999999999999999999999999999999999920797668745560722410694068378465514806563473128353910247247889778e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606255282976097423074208969575161720677903898540791503288573436503320e-10), SC_(9.9999999999999999998989710497641105931290474652480502290643606974381357068239938089420484180860423686e-01), SC_(9.9999999999999999999999999999999999463215474030430395311444122056935111525476935952053336049609715441e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606111857559363710832193306089539830995309078884256150063562434472907e-10), SC_(9.9999999999999999998989710497641105931290474652480502311031109997821332507348913742720168919065320069e-01), SC_(9.9999999999999999999999999999999996436236131598708894796186224706066558007473838216473367385483932626e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276605629044873748688532206814855432019638350213082888027620192802571539e-10), SC_(9.9999999999999999998989710497641105931290474652480502379661519529814391745720350564284136480598973871e-01), SC_(9.9999999999999999999999999999999986246521791538258729638254986546889236476473330007508325544538996804e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276603569248769007003880614193413630062602570900587541994472137082372032e-10), SC_(9.9999999999999999998989710497641105931290474652480502672455504511279943113996383366430337188166816401e-01), SC_(9.9999999999999999999999999999999942774727177544473548174521984567189189975954959568492852591404916641e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276595775173038200719219311392348145738886674934572417492119945172792484e-10), SC_(9.9999999999999999998989710497641105931290474652480503780360547741900737984970521462779070413328434428e-01), SC_(9.9999999999999999999999999999999778281523896137433618593024222717980568593827219497802737090408929613e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276564138425894558653754233353920544380044457642240112829532804465173081e-10), SC_(9.9999999999999999998989710497641105931290474652480508277431518365772536660799607137188224913218166655e-01), SC_(9.9999999999999999999999999999999110591080692907326214171668989685482312494824540681928928373115296644e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276547937641696178129924965716439835063111631083664242414211406295268968e-10), SC_(9.9999999999999999998989710497641105931290474652480510580325554503133030956082559368280548080723271341e-01), SC_(9.9999999999999999999999999999998768675120352766660295675698596357243501613765196001567276123118507281e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276087572586385704625364331215934469494499123958053761342847156965699304e-10), SC_(9.9999999999999999998989710497641105931290474652480576019870167813476160349741383174450472021813078966e-01), SC_(9.9999999999999999999999999999989052715814552169216569906810537437262234167525390218513682182337733751e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455273901224405374682159029987236164782049381232498437833249539252195372335e-10), SC_(9.9999999999999999998989710497641105931290474652480886802862232688681691857817905903505215847669868735e-01), SC_(9.9999999999999999999999999999942910052052446728185270821965337229865157528948662843733980084916901670e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455265670251434406807530094208377169555641578466241468082770659877340624462e-10), SC_(9.9999999999999999998989710497641105931290474652482056811568869527370422921262456134705826730141701276e-01), SC_(9.9999999999999999999999999999769196175400503725686803044573496760191836013467085696736445693818614609e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455233913124185671370775982219140630069109777413651993498423188680546722517e-10), SC_(9.9999999999999999998989710497641105931290474652486570994218946349686920234882253691999195837060275812e-01), SC_(9.9999999999999999999999999999098965121895029017006853256633562880657477867420646385641871461283145245e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455221690127518912244807433441228986588351600124626688787093950957959369356e-10), SC_(9.9999999999999999998989710497641105931290474652488308457404859301217536270821109232572378458927550678e-01), SC_(9.9999999999999999999999999998840999976975250795707825504181164350176325112860316982758879361242240914e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885454883151268814821459626941583585650300796273087255672954728061723462274823e-10), SC_(9.9999999999999999998989710497641105931290474652536430764890958162605916435334667229388309440770678639e-01), SC_(9.9999999999999999999999999991696170592862149004465013172056144831380115777125064311337818780273520746e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885452970320826057066134321265167816693501321287788822326658076900279541677514e-10), SC_(9.9999999999999999998989710497641105931290474652808334011352889449543484469012137086271790276975948647e-01), SC_(9.9999999999999999999999999951326071849817797298930298552668164708045361225090728650043144692742330681e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885446029139780813267958641917661373057439008671041032081447702252590541289813e-10), SC_(9.9999999999999999998989710497641105931290474653795002572399429361306092061455003918431428129028203304e-01), SC_(9.9999999999999999999999999804833127192450133372714809456376500852417687980679503179866854323193993676e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885436076558755222780669098701628927404430877005413039201295536597124113805507e-10), SC_(9.9999999999999999998989710497641105931290474655209732822944789377606060817699967998885954053950429390e-01), SC_(9.9999999999999999999999999594784881529872781427073564149254483633308807573267103098044412832782431938e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885395750391733829212812808914853316962554848133420426902449056712012766444686e-10), SC_(9.9999999999999999998989710497641105931290474660941979385622267099525378932911674176635866051078589406e-01), SC_(9.9999999999999999999999998743705084705284805842846930424215782385703914144627975722551034726311003810e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885270916363385058387134164529620455066204170033020789560654445414642479712689e-10), SC_(9.9999999999999999998989710497641105931290474678686770987754946169423115451318525155952407912565460427e-01), SC_(9.9999999999999999999999996109095169324459648571749443279199257787310443551412693799114685035042103483e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569883978768658472286785008453975362014146063086476148708289654514050500525032610e-10), SC_(9.9999999999999999998989710497641105931290474862361783691748434117239784697879676060608802398879241078e-01), SC_(9.9999999999999999999999968838444686200120023491898565875741849623015846849904822252685446214355669626e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569881839389770049126167544646076219613503742747114662612588635432513484171057318e-10), SC_(9.9999999999999999998989710497641105931290475166468228346468624286221697301193399317933104154633979244e-01), SC_(9.9999999999999999999999923687063233952321126687963890581690859665411369667313923314068467607115496762e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569842563549497045948843490357979636390429539370434650279085262174168754366535621e-10), SC_(9.9999999999999999998989710497641105931290480749413919211483986396040309589548752034748305240282503082e-01), SC_(9.9999999999999999999999094774309340701994681485034382635983487986687849848310557267402000712834921153e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569759758280077260057953133837309476767651861118672346216062261510971566398440499e-10), SC_(9.9999999999999999998989710497641105931290492519940504377303835274177428163818189380126343135433035651e-01), SC_(9.9999999999999999999997347177225878509640255439600092080532287262522028425822573371596826568761414113e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010569284836377361373125304065982166109927966396569237246892845857520103458114426718e-10), SC_(9.9999999999999999998989710497641105931290560028698352330895588385537563354825831358417019564189291265e-01), SC_(9.9999999999999999999987323997084394886799867798507223339671689606711723240113348193767954409571403190e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010567246252676093120269505815643285666186671392419504045553027029948055103136067975e-10), SC_(9.9999999999999999998989710497641105931290849807402292278179649004724999418573090525602089685976791800e-01), SC_(9.9999999999999999999944299888163632296211375605586204921151481211382012749850613152443123799117835408e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010558397847418329626945512550424343460267490344027571635183416823736975943078613016e-10), SC_(9.9999999999999999998989710497641105931292107582300588062483115407184506630692969114225793002934925145e-01), SC_(9.9999999999999999999757555163702122379870786438031296329530061090668019762179903883725147698409410858e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010542826981293724523667205634130227785097397949987523265193239109565583348728672477e-10), SC_(9.9999999999999999998989710497641105931294320935327007044074507369511389709478990606328849225281964855e-01), SC_(9.9999999999999999999428933562480231335039989597248287322607857494873785499782017897184737722043805424e-01) }, 
+      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010438651211713486033926894932748691957197365773334744376621408473931493714167204206e-10), SC_(9.9999999999999999998989710497641105931309129215934826802222775786719912069970416159735107157650408239e-01), SC_(9.9999999999999999997230314170725042867096513266938461288399716754751844839536309127270122471818874966e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503871364272867307538378152592437784819613553517473916586286948e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748315815446076260679344320412837429950063769e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135088712317950386439514187919850657481263087e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503869953473960935048422654416190502275278155075940130203419101e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748316351638827590943430886995083826141049601e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270505635905661905866762034046070148021612534e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503829873523617373156763653476961451604139647887506490829142812e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748331584553136514221291874892671985102625350e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037963213396072397378796564273240914459308402e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503710749725655927994729703534326504490650191100171159783136567e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748376859125358923828332198776265307075842606e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102820146040154617127154586582632723039912875e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503627766787098147783229791511357884919414057676062142393172375e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748408397886792453432031829603697994436042513e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828097007761162502314858428557047704546872429e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085500869512988060382852067079655915096280189406434741286797927563e-10), SC_(9.9999999999999999992777598081273407055059035031902744407749456708660704215502300136071746080783715704e-01), SC_(9.9999999999999999999999999999999999999976285440631493960738201205449719411301449027871823277906529178e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085492524347214982823995363092766787395654872355588156812623284866e-10), SC_(9.9999999999999999992777598081273407055059035031902744407752628399095082950229130839671989660069219936e-01), SC_(9.9999999999999999999999999999999999999910413509034437120200693732293959757037331824877531607352102231e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085485385766288409339196605913818634917940734452508869044218275748e-10), SC_(9.9999999999999999992777598081273407055059035031902744407755341511027849487109264295898567375439559079e-01), SC_(9.9999999999999999999999999999999999999854065663193875774585656446220901169224535568176740911392780325e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085371705384310620276381652739315594905485832391748025742065578681e-10), SC_(9.9999999999999999992777598081273407055059035031902744407798547241135533867123816590670849998092017382e-01), SC_(9.9999999999999999999999999999999999998956738210487488574368681689054014217881046829140726982690804878e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085164340179518353536683179841461810433458829780685889266103566792e-10), SC_(9.9999999999999999992777598081273407055059035031902744407877359125086890242420982553172616266663166926e-01), SC_(9.9999999999999999999999999999999999997319916731188286638774756348647437117361762963475218256239355239e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822084547874728468068060188157296680221353269471635015704433970561166e-10), SC_(9.9999999999999999992777598081273407055059035031902744408111654959032930999634485677137385953468046492e-01), SC_(9.9999999999999999999999999999999999992453893559481090673321711143088467740032077955493988269722044850e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822077904448664401401075541329756149221341825577158454731597879046849e-10), SC_(9.9999999999999999992777598081273407055059035031902744410636576748709017871754188451305699299855044358e-01), SC_(9.9999999999999999999999999999999999940014514982473054895371863945014528515125812792072290798817060431e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822064748207139663740042592153233412678311073304126544044235322858732e-10), SC_(9.9999999999999999992777598081273407055059035031902744415636780043771701744801939552777907594316681493e-01), SC_(9.9999999999999999999999999999999999836166722696822591911916330069415667481734227586242274673617852892e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822013772632481346583690747766679601470540297106644743006934196792783e-10), SC_(9.9999999999999999992777598081273407055059035031902744435010720229877689963353443801217523372718183133e-01), SC_(9.9999999999999999999999999999999999433794899497556308046527532935417158192710991240006295746030682550e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491821599353784723317906195476252315583905504324075758523433347810557194e-10), SC_(9.9999999999999999992777598081273407055059035031902744592516074946835542895384410310812536827248587530e-01), SC_(9.9999999999999999999999999999999996162611230490497462152016868338752388692643536293775396572639971390e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491818857906880175678260402598758098926815184909417926306548626948869173e-10), SC_(9.9999999999999999992777598081273407055059035031902745634439166703988410969989422723414361028328592325e-01), SC_(9.9999999999999999999999999999999974523208505153287440507294126689513542968705163940800538670357804189e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491809629379799002336618545447170544962924603079201479535530279427480095e-10), SC_(9.9999999999999999992777598081273407055059035031902749141862729359987084435034067303080352447446322377e-01), SC_(9.9999999999999999999999999999999901678531579286397089318988716372330750519314820733699385449595636476e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491770258243330021885429204666956284914602664580747183810623973014749790e-10), SC_(9.9999999999999999992777598081273407055059035031902764105382966685834375779880978741161398215957756919e-01), SC_(9.9999999999999999999999999999999590905459011951662439833618477173226900732473411559817885851821010199e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491621281546781881872723577199075498749804109768200940663533333434702553e-10), SC_(9.9999999999999999992777598081273407055059035031902820725943448712788752190274925358818026472756829751e-01), SC_(9.9999999999999999999999999999998414969230610875826723166468936452870626879383442509605559591395520871e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491016573786455689518782728922491051306053800656263022485809537126909634e-10), SC_(9.9999999999999999992777598081273407055059035031903050553111796725868376976670222344488337010960238812e-01), SC_(9.9999999999999999999999999999993641754496767843277676598667024107617724066311691125475258135600362122e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339490706910473610978389980277764330574380752449620964284534229806929620965e-10), SC_(9.9999999999999999992777598081273407055059035031903168244742368780633550185175496984185131164987905357e-01), SC_(9.9999999999999999999999999999991197450678666176553688442103744137195553168979081344010683532602810861e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339481907449509268868543837905080076678538708611048656634076580956951076996e-10), SC_(9.9999999999999999992777598081273407055059035031906512596062306731766948678891442711542813943571633674e-01), SC_(9.9999999999999999999999999999921739574526691956386294103565296760403442454728303428628813435509365695e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339440117384752307327175009006720486315157682817427291854543257574953277429e-10), SC_(9.9999999999999999992777598081273407055059035031922395461932907927732821617554110421413825064456841858e-01), SC_(9.9999999999999999999999999999591872875414738633143113084221693333385132318623050279151927919588271553e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214339282789793265719001527352503838059633296698936113855748576484698234406871e-10), SC_(9.9999999999999999992777598081273407055059035031982189890294255695370076911952625272249880467718108824e-01), SC_(9.9999999999999999999999999998350019492685305873405462962260221244506015875423234393106431776142897034e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338675781076289074246551989017359586785342402831407804662147534906506393398e-10), SC_(9.9999999999999999992777598081273407055059035032212891567597106308622758487740611825362318426077679283e-01), SC_(9.9999999999999999999999999993558642332449813818852937660520524266671300415478295695770502444712040654e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338442149568433000635925294564130683537101933100652379395897439759592286736e-10), SC_(9.9999999999999999992777598081273407055059035032301686306825314336033932419565572154739638270363782492e-01), SC_(9.9999999999999999999999999991714489786785398486254826195818012004990041592763428327427538874438589590e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214331971285983727284270257737983241757498446986811951213925769671885610313600e-10), SC_(9.9999999999999999992777598081273407055059035034761023447855174939296675350205226446320691119054027550e-01), SC_(9.9999999999999999999999999940637220021726235708627661125020156294932075197374802908339815305572537779e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214295409264999965682658009385745303224572902274547955377236476152782091472858e-10), SC_(9.9999999999999999992777598081273407055059035048656902255902610922387859873710186608894915647834332993e-01), SC_(9.9999999999999999999999999652037686976821961132511623844831476036648963588017258029808715001633830000e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214162734877686049589928875056158074172470002760570854742745979326530020747908e-10), SC_(9.9999999999999999992777598081273407055059035099081554871931134460002240792893455158005390581692840720e-01), SC_(9.9999999999999999999999998604782497149632078329553234065925343484523644318701583029251087001431414923e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234213972500307926899081957000438920669704283253848448294468416461298195427721792e-10), SC_(9.9999999999999999992777598081273407055059035171382714800925656137751401408884797760707878130452789517e-01), SC_(9.9999999999999999999999997103180383145247097017298709415829872046107774105294223859915598246000976321e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234213201702158821119475454100653378153378925951624724891141034411718435845708097e-10), SC_(9.9999999999999999992777598081273407055059035464334728317855205964108913995675828467576218210454152953e-01), SC_(9.9999999999999999999999991018943792323236699534831516151621851476434316916029728776935540669208225713e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234210815612800375423194572096512089880613575312046512845073694935839043552700157e-10), SC_(9.9999999999999999992777598081273407055059036371199492846574353984013802735432581954329335258040877523e-01), SC_(9.9999999999999999999999972184528841446098436041515204766064992360450642294008956996079312466653546322e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234186117380042730440106632128538253797312159851491409430994431455971049571260681e-10), SC_(9.9999999999999999992777598081273407055059045758088946403038204801540378281222941827688207218031639640e-01), SC_(9.9999999999999999999999777230906226973142594358523362991422121474189581027361513531160763326915860180e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234145225090761735288146942755469292253620737755056194744441373516070742766559607e-10), SC_(9.9999999999999999992777598081273407055059061299743393915593151743907502833249578646352393441332759540e-01), SC_(9.9999999999999999999999454450729582094066659837527952782944517113060724186894219623178617291033880976e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105233394502985907473726659278550303184732202434504260789345486431540583425838155300e-10), SC_(9.9999999999999999992777598081273407055059346621591226404618735716849364207030606380957431987769005929e-01), SC_(9.9999999999999999999993528682867798618516309365510353101724405530968451500413162143963062004806230639e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105231811755278417303460523772333383854531860684699431374492186758830297146871285589e-10), SC_(9.9999999999999999992777598081273407055059948165754684065584387631408602026005831075909281813217032620e-01), SC_(9.9999999999999999999981035384165507871512908769087164436607266872633484100765931477060603545517266405e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105222734053363702811982163494605506793060725113630544768954654647105209812023090081e-10), SC_(9.9999999999999999992777598081273407055063398266221462880712700031435448922196534984496140600407755646e-01), SC_(9.9999999999999999999909381234224754204718636446233046193132426600548930702361095690017109530701971671e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105183768372769731063970448750422009268145531142617244383661811315298748743484577075e-10), SC_(9.9999999999999999992777598081273407055078207687600204458629088901006040445703139845030766108035034969e-01), SC_(9.9999999999999999999601808596782430605271883151514866997199912673140143207610222282235321803079030120e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105014639122484087222150063629963864648121537921854269254718901033274751036854862537e-10), SC_(9.9999999999999999992777598081273407055142487492206985634536399002479851607558953320936609027282344482e-01), SC_(9.9999999999999999998266799717531746905928312989510972463613602860585298554374532813980178944411260906e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215104717016122945046499084272240523227984375638140936743365745165425538764729992347493e-10), SC_(9.9999999999999999992777598081273407055255603042737381182561354660611851019431022135385657203008623665e-01), SC_(9.9999999999999999995917535197155829884383484168722554303976941254599635340707647255863588355011746221e-01) }, 
+      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215102725790665501531229183158716008381067053690616140817202382403804703092034554668227e-10), SC_(9.9999999999999999992777598081273407056012394568250234745000476025502072455291846357443936178915533874e-01), SC_(9.9999999999999999980199948429713383224488491248149962173404309153772842854074994315273246306242901151e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291622069905243307814099402220104484050723280883467513325250524e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915597187651543085979744512004865322717363906e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189609051807908237591512322590233404735572721e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291616260955838582516869162702048574398870955836882680116365780e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915600726246964358640558381736203139822188691e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865799452329395949730327403827216704845423021e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291451232189061113974680535024384008717944933729324854176390969e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915701255619456739590171356738909876111377185e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239804157635194687686435156919609333588325067e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290960741225302136908653517475411190524384956566751139944242125e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916000044429206272771459776826693117760821158e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987779515125550947906736550572453781336336689e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290619059863514704108218850222868225264405583942757887763617465e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916208183977017051769186770309542191004642123e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676834654048392858335058710090636850060418130e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824279261979352870109238430763426327094464219147825800261006623836e-10), SC_(9.9999999999999999981446039011878694659584761713548171688923126494035166441850659527215047637408228714e-01), SC_(9.9999999999999999999999999999999999999939078576029825069321849766723652380561467103777104305978827410e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824244900848556066362421405740193340942839283911465517887097251275e-10), SC_(9.9999999999999999981446039011878694659584761713548171688944058013942778840878746201497917808324767716e-01), SC_(9.9999999999999999999999999999999999999769857136567276362693342240879065592487829244195684640164917324e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824215507817957094664184165630701546292116051869193993844765268374e-10), SC_(9.9999999999999999981446039011878694659584761713548171688961963152419323560838922369325831964940799368e-01), SC_(9.9999999999999999999999999999999999999625102559730491839280893661545609657412039027117724537862796247e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627823747430061278944871868568632140745143294259558342881104847032878e-10), SC_(9.9999999999999999981446039011878694659584761713548171689247098671973604651174724665192910196114569327e-01), SC_(9.9999999999999999999999999999999999997319916731188286638977219827790346433892449840959322498813333612e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627822893606048871654018979657525817426716729597503865806009581719421e-10), SC_(9.9999999999999999981446039011878694659584761713548171689767216430000448532405596416682067662128168071e-01), SC_(9.9999999999999999999999999999999999993115010633025453495397502811847272997625993371440599062517507182e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627820355316148917067447287780779600270309784587744398260585626217297e-10), SC_(9.9999999999999999981446039011878694659584761713548171691313448010281649903669781631039422583479972221e-01), SC_(9.9999999999999999999999999999999999980614459554435257309017658074184100566997953039494594619552461228e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627793001080399313068631001041125095990418382620660494056520526569336e-10), SC_(9.9999999999999999981446039011878694659584761713548171707976628670320306728088296025553882827658718697e-01), SC_(9.9999999999999999999999999999999999845900524314082848099597440215841016896719248447583467996646220010e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627738830396662357408362382921659569390522220598263991418281011442507e-10), SC_(9.9999999999999999981446039011878694659584761713548171740975389734217977512686719518411230839047178723e-01), SC_(9.9999999999999999999999999999999999579121146974999221563838011949822177576509978087254037227586734045e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627528939013326695139210882052932306803595308815772282719679533738312e-10), SC_(9.9999999999999999981446039011878694659584761713548171868833395767459080500034861382939696805641676551e-01), SC_(9.9999999999999999999999999999999998545449635147156438286419064427141744196293675120056317104715817606e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560625822573840999760844235380573410039179717427827088112810192922402368e-10), SC_(9.9999999999999999981446039011878694659584761713548172908287445910070958598622893079740968959868361215e-01), SC_(9.9999999999999999999999999999999990141955221139585444178076569968291098462988938815233715948433812956e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560614534695538623618535097885534624280275535757865931001863108923961336e-10), SC_(9.9999999999999999981446039011878694659584761713548179784442098622204781693629635314582083283494416055e-01), SC_(9.9999999999999999999999999999999934551496743450527259356653077801836488691680791083469016054984773033e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560576536334005644686890039637623044567672801833509961518045451653677157e-10), SC_(9.9999999999999999981446039011878694659584761713548202931627375719836534564992292492051559606515591450e-01), SC_(9.9999999999999999999999999999999747417450607018907222341252516241783484435221803859795877300709365728e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560414426100774107151877171242344345697076292579156639528486529428544240e-10), SC_(9.9999999999999999981446039011878694659584761713548301683138034072553898535132847302594215911060915174e-01), SC_(9.9999999999999999999999999999998949058188763341780574656359840563760001775192007557537283347519770557e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731559801016146440920191708236227804895166874535999751290659551494865496514e-10), SC_(9.9999999999999999981446039011878694659584761713548675349614454198054890780839870893250937154676502771e-01), SC_(9.9999999999999999999999999999995928141442258195371591810967032041939989163960441835654799868101480052e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731557311138412262872610146604059954348174491373488066914253639857009276366e-10), SC_(9.9999999999999999981446039011878694659584761713550192090308136972406724598797697412194036949574515492e-01), SC_(9.9999999999999999999999999999983666010234907146975039721280750687791286949541826222771533265114762244e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731556036103034301209852714122641870199650075162053217513665837230521425714e-10), SC_(9.9999999999999999981446039011878694659584761713550968794327412065245348402699820587534689890468678797e-01), SC_(9.9999999999999999999999999999977386725560014619652972630276649966105036290841444219825352135201028116e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731519804416647366451584623892014662416464255365203635894093212944331866134e-10), SC_(9.9999999999999999981446039011878694659584761713573039786966718293415314897331360091758479091850853833e-01), SC_(9.9999999999999999999999999999798953187944219710102332298996385884957485157748505637404721400267769816e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731347734272066967288510835230804727814703858807777073010426960499391691618e-10), SC_(9.9999999999999999981446039011878694659584761713677858504315956287414970257960026959380393878238089180e-01), SC_(9.9999999999999999999999999998951543429324385332211054940264686736930352104906350758157116255622913386e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573730699939597159851231403769512281542886488686642081834414221451255720934331e-10), SC_(9.9999999999999999981446039011878694659584761714072470870656498345086890096426261504455505230604929591e-01), SC_(9.9999999999999999999999999995761289068599073573328167821678227013021652468968216070740893606924592517e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573728200587698588444559916655290002651421069025297582696039267335019895841697e-10), SC_(9.9999999999999999981446039011878694659584761715594982872093382899231630259072883204049328509700471353e-01), SC_(9.9999999999999999999999999983452499567438376122747976879847871645253951302071363655202288188117520521e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573727238612464304213911692806681484970718576924095038024101987309543485030866e-10), SC_(9.9999999999999999981446039011878694659584761716180982322638924258918893200807059134938776343699744029e-01), SC_(9.9999999999999999999999999978714971142208482756265860740805068974897937845364113358212808389643076343e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573700594900877452190162186397013470875860351304093457667455279909777436098588e-10), SC_(9.9999999999999999981446039011878694659584761732411338150880543249329819280203138378343494914919750493e-01), SC_(9.9999999999999999999999999847500219974255568956674821616928473454789937445898669422055563539720555116e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573550051170605308248957970160896587248209938034099734429738378875677054839126e-10), SC_(9.9999999999999999981446039011878694659584761824116966402519068288346075327534275814446569326296562983e-01), SC_(9.9999999999999999999999999106103585231269798891035883640784786426552865214880678186779071974897853210e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573003765800147287352196508495865159370702714378384691426909026509925823504133e-10), SC_(9.9999999999999999981446039011878694659584762156893648712494654667013785051122617159712255852505918916e-01), SC_(9.9999999999999999999999996415761486395657808665948573825930309242762211183137723981536388733212103183e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466572220476994230944260764001888675450785481033421744723697534316786471722570748e-10), SC_(9.9999999999999999981446039011878694659584762634043988478756753080005475999519196518929775460079651492e-01), SC_(9.9999999999999999999999992558226644603018852219658255838962633701226203000858182583879478071733869144e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466569046723861033385502929533411774544468297963327006527309072269447248879234986e-10), SC_(9.9999999999999999981446039011878694659584764567376080551563212947937603087359285740398496766484131933e-01), SC_(9.9999999999999999999999976928150996789278966628646745973286082491441326142593927061117418837022355405e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466559222026453233657112890069140567242962586845199491936114429913215942395057685e-10), SC_(9.9999999999999999981446039011878694659584770552215479281625059075286319423722737538854050850667135857e-01), SC_(9.9999999999999999999999928543554824346363889777456939374096682552937913702355654888767775931335267579e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466457527317287214213749670462400514929161010397007062446085128489769085113938825e-10), SC_(9.9999999999999999981446039011878694659584832500841151559924460882520627954842933540249815074622871794e-01), SC_(9.9999999999999999999999427718213174070381238712850494920145113928635008250558073308734300983522122707e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466289153753624999423641817973106335706465662610355270080476312897627726647374462e-10), SC_(9.9999999999999999981446039011878694659584935067739212991659530302317955629591430200828228990019698431e-01), SC_(9.9999999999999999999998598513348559736457764176046144337929246818995242416398959277984014571749388974e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634463198063517866137271933047365169956031821609114634564336089489962503000557666813e-10), SC_(9.9999999999999999981446039011878694659586818044675816934800521308427954094708840585202714771063725557e-01), SC_(9.9999999999999999999983375535318616665058041150606891137264530329676532236926664392835864807544636171e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634456681116763990602139216203258965089230925756045334476588013161351086387251661703e-10), SC_(9.9999999999999999981446039011878694659590787925688239392961033268162594173965322536703881672121511796e-01), SC_(9.9999999999999999999951280924779949972653497604892083041979920232458352789408838789601547835472942468e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634419303776240427882385593654551119219864052918359257359714572314590374743866582946e-10), SC_(9.9999999999999999981446039011878694659613556808117898425923747074362671389866074580535403812632544216e-01), SC_(9.9999999999999999999767205278257062846629265039921775132535072856317376773366705992670913929737121989e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634258863003236804873183807476857548939232915257696885823951494651482096142687610208e-10), SC_(9.9999999999999999981446039011878694659711291345842438076433879423410898003765140374473594828268411287e-01), SC_(9.9999999999999999998977067761633698710242550711322314380199704276341959258207520136871382406419351485e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401633562475124474848198182909705912034212106555878389209913958517985318588782483102548e-10), SC_(9.9999999999999999981446039011878694660135504880429657184404284978755416517073784575024455052143325841e-01), SC_(9.9999999999999999995547501954697830340665174571731845361193508497262952369089484721524193505623708914e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401632337015607745965322695998667462041630152395617084780395808455909241522354388006283e-10), SC_(9.9999999999999999981446039011878694660882009133216637589617434954866450850753380042473689150176202400e-01), SC_(9.9999999999999999989512368109707179936908395981761132018147528706552371122943721275671519161949360297e-01) }, 
+      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401624138166088198367511674428522070378155142637362154578160777079375018308048031683583e-10), SC_(9.9999999999999999981446039011878694665876442609599561825950331363560079353941910721432792479082400449e-01), SC_(9.9999999999999999949134735434017487309367125880946511702248256334455845002675756948415587794518423956e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949313139331809425235040808565398335447431763442803098424369528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401230337717018089137602395122971990459463759e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814582962129249756177303259926399817265448283e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949310394855080159153142940351419249040277282424331924934495207e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401258390773731439055624568017977009906326838e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327376203771360411615444240254653081481685177e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949232425918096164164125123801927673299509499457004630400578431e-09), SC_(9.9999999999999999947759024453118569571484923605709968082402055361280993320054917875538267815562298804e-01), SC_(9.9999999999999999999999999999999999999997488793091883081044052472426665383647237080051979741863989926e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722949000690204430490718398765889171153773949518516111640122190528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082404424080625066680371723160465492244549848068e-01), SC_(9.9999999999999999999999999999999999999990687467161586313153886110506196977872437050403097690865929867e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722948839260575608667720129149762660564683412867022897739561662990e-09), SC_(9.9999999999999999947759024453118569571484923605709968082406074156387875078295780865063077460538917618e-01), SC_(9.9999999999999999999999999999999999999985949589244296250401564545029140862917496342041371575761268668e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722943473532454700818063470675151861568357249266329105135410325538e-09), SC_(9.9999999999999999947759024453118569571484923605709968082460920704612934092375495111471770701969609480e-01), SC_(9.9999999999999999999999999999999999999828468184128193497423837665616905164309330631214917625493344476e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722927239387983346871047019217862724554755079343429497451866352622e-09), SC_(9.9999999999999999947759024453118569571484923605709968082626860306392466898572957075755612323035090306e-01), SC_(9.9999999999999999999999999999999999999352004258897842265450096149929574744008829514209671131364163007e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722913352455448547406850554067107695432747561584004228423449635504e-09), SC_(9.9999999999999999947759024453118569571484923605709968082768807549675295226487053684690594102150390903e-01), SC_(9.9999999999999999999999999999999999998944429816239960114912997880202634813837898550212973117107768535e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722692206010336584341538213340892733017219603487055569185063721556e-09), SC_(9.9999999999999999947759024453118569571484923605709968085029287188845211438288817305416844887017823261e-01), SC_(9.9999999999999999999999999999999999992453893559481090675586477465744427354548819615931556206967603507e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722288811184581303416467565897150841950195303619731812794552677824e-09), SC_(9.9999999999999999947759024453118569571484923605709968089152644404488650496325021577106980696364365843e-01), SC_(9.9999999999999999999999999999999999980614459554435257313371264628978585428572878198925323767974620013e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068721089579262042992665342966806745496419579282920602767235563655847e-09), SC_(9.9999999999999999947759024453118569571484923605709968101410762965553419440101158433033420930847019381e-01), SC_(9.9999999999999999999999999999999999945417609478202728628706996422868471504174900062455254746213410622e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068708165888895489234358189858178312988812980330661173776273182432343e-09), SC_(9.9999999999999999947759024453118569571484923605709968233512090308801881881590738801752374644811589349e-01), SC_(9.9999999999999999999999999999999999566113837026538499163423337283644965280394473776776870452571409122e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068682572589562640602762362955358748805636343817443121041437616094100e-09), SC_(9.9999999999999999947759024453118569571484923605709968495117616058018313988361805672820408545230967757e-01), SC_(9.9999999999999999999999999999999998814963452647375052505702102335785204977243470363293385726243258962e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068583408011408523838614916881654413788994554873062618764132297003151e-09), SC_(9.9999999999999999947759024453118569571484923605709969508742364720680672915324752922303082293597506264e-01), SC_(9.9999999999999999999999999999999995904533264318402837201131691789971320634572251207081581633458087340e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903067777224452076448765624133453294224583181556076872215376744021101831e-09), SC_(9.9999999999999999947759024453118569571484923605709977749261539157574795263071526724364750908804622089e-01), SC_(9.9999999999999999999999999999999972243453752963013516180184867941168417331097610439599260958484976874e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903062444191374105640202252818315911439322845908738689351223806736479555e-09), SC_(9.9999999999999999947759024453118569571484923605710032261612762661579263992209747872198830522639805560e-01), SC_(9.9999999999999999999999999999999815721631602309763287689646995777089907866234666852871659219358506149e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579903044491613082983178088015336813445010316522065942925692885004303768590e-09), SC_(9.9999999999999999947759024453118569571484923605710215766428664813714117903635912150416810019909636334e-01), SC_(9.9999999999999999999999999999999288822543345027177175435201691477232275835414673167189256780946354535e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902967901556657643847233385754180994190739771714537088727060014938699332e-09), SC_(9.9999999999999999947759024453118569571484923605710998642513445201511446119652827662281964189506952508e-01), SC_(9.9999999999999999999999999999997040943144315153243527577576070268129205240226260063439534329271184051e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902678091949468060637012897235553227649084652045355768975503761858813623e-09), SC_(9.9999999999999999947759024453118569571484923605713960972366661755272302191335454679464500002902350169e-01), SC_(9.9999999999999999999999999999988535177826366206843962401903522875951551544216082029300763682210597620e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579901501732676204161366776517368243572780527349225853740498743422149344534e-09), SC_(9.9999999999999999947759024453118569571484923605725985294911007805579273687059282517113616120152451830e-01), SC_(9.9999999999999999999999999999954009628432034923653913680060224216629149490107498280416080699503506041e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579900899333743109606830790090545333549561186156974009229076970531953334323e-09), SC_(9.9999999999999999947759024453118569571484923605732142800731318450449720066983446006939347375677315747e-01), SC_(9.9999999999999999999999999999936329524579117242747108556071113255727505167004569741349579176077137234e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579883781432858980376862024126314980254586915881218729237518460302336062189e-09), SC_(9.9999999999999999947759024453118569571484923605907115843568666856562584941625622605585221855412845882e-01), SC_(9.9999999999999999999999999999433927795843233487615821260252844631603136242358546650111699919402800398e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579802485750163205912214298690901151864692650721960791975715945135743664367e-09), SC_(9.9999999999999999947759024453118569571484923606738091152229756662257850564392286820222209325693133077e-01), SC_(9.9999999999999999999999999997047940646975674911401778180907785960190531120834657549343416362251839204e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785579496430853355382739305693788543093937734027429351004543853164188908641912e-09), SC_(9.9999999999999999947759024453118569571484923609866474528919672137113748671427803376343708669277056801e-01), SC_(9.9999999999999999999999999988065384299375078695054010954455115808598781464087503336228166537987992360e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785578315595448196503582613758108979420835428630067915829614843595874920198153e-09), SC_(9.9999999999999999947759024453118569571484923621936550487957595037673746723527590422830105781902892646e-01), SC_(9.9999999999999999999999999953408462698994121488107222591773651582046608687188220752648103945026583013e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785577861103859325760391822420695463887084256565464211039611805732066542529341e-09), SC_(9.9999999999999999947759024453118569571484923626582200488327975218321223101307794780394947064280125245e-01), SC_(9.9999999999999999999999999940069364553129654899878256180503000246254991478585940379894569887497477979e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785565273105352760973235124378594775037269989494557191010093496289995153324146e-09), SC_(9.9999999999999999947759024453118569571484923755252206047697134357657510575268764867187224409902179850e-01), SC_(9.9999999999999999999999999570617978321167650102705457355036239643017932408333074348850660096985132110e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785494147720075223479280602802330292124947149086097649139888858062409511962260e-09), SC_(9.9999999999999999947759024453118569571484924482270382471876332003554494711447044009299966766777731566e-01), SC_(9.9999999999999999999999997483123912178352766996720923162900119763966549082544858143501452499257965350e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785236051568378505645939056690856193059139393057094426825341813357209171055769e-09), SC_(9.9999999999999999947759024453118569571484927120436668903310947835347857921185200615147603212027568609e-01), SC_(9.9999999999999999999999989908132464907450296535226411384644131371954814862894060757166143711989049252e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227784865981569424249069660342444306537403821142970009683063465097545440832895289e-09), SC_(9.9999999999999999947759024453118569571484930903159458230554877366966151610244264345871309538608388747e-01), SC_(9.9999999999999999999999979046765263027957089777786231309365197545169884881526548507696411221188188088e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227783366520821597694080392309760396557180338860653301394255166326970401543218385e-09), SC_(9.9999999999999999947759024453118569571484946230109382659009747363270396862916793745245561172647569363e-01), SC_(9.9999999999999999999999935038351090113233798238883887907338503731064453263170285859164067276687677221e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227778724777275707359096521654037539794789417941150756566574890533170670019911911e-09), SC_(9.9999999999999999947759024453118569571484993676346967085228490839022178946499104842016330126351835549e-01), SC_(9.9999999999999999999999798805526891086874855481591445556546876900397593704100712282668152972658508378e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227730678436474634235619239322916377614180424562255074417094619002647843145436132e-09), SC_(9.9999999999999999947759024453118569571485484788808948819280484389164923628203746973169058744339433454e-01), SC_(9.9999999999999999999998388669737387100202845616569557425809256940044773122692594908685579791930416367e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227651129227986322044281658037661014107617373715034102241969959766525552436017233e-09), SC_(9.9999999999999999947759024453118569571486297912284702058638817634236474686819988850060627285648508278e-01), SC_(9.9999999999999999999996053940722735938723791464898039558628335707788702770823561118156067007740790935e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740226190723115101098594572399666165573233060919552582447798299343636211133048784690e-09), SC_(9.9999999999999999947759024453118569571501225659739222403576805881351656795469835186746330549451679073e-01), SC_(9.9999999999999999999953191760322436725089653169964866473326094969388955496787795926828429358073237027e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740223111748335715265538817210280356053823988811347115350378470355046138286157290731e-09), SC_(9.9999999999999999947759024453118569571532697835540174749899210195630476335765608319498975918412177234e-01), SC_(9.9999999999999999999862825408608611088025037973920406095113541653179170496073278711934956287391390437e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740205452575545308939402689864474602896345616850202576472657356022571417141428145737e-09), SC_(9.9999999999999999947759024453118569571713203565655288830351306223687211093441296975069534179021966017e-01), SC_(9.9999999999999999999344537623324642963833293419321882859006713356912371610495552047747500748403102291e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740129651266693191643966950947436417946069543471603489344734473468559304762255684667e-09), SC_(9.9999999999999999947759024453118569572488017355657162713723525709519800016848807412636364162921558224e-01), SC_(9.9999999999999999997119807566436969510722402742842555855320720929262505316087415826332266431552052197e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739800638187968409664655891313759345670236465682379122831274410479629017911552530765e-09), SC_(9.9999999999999999947759024453118569575851071033058310203867614751862149115671003622820978088884425159e-01), SC_(9.9999999999999999987463440197158656388716618369174614375272998992497331147687893444050288599726558306e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739221661699795825160496607280776851726203110539011354369865178199026132081928202307e-09), SC_(9.9999999999999999947759024453118569581769161022746462708964520271183698346584973302327059519339165345e-01), SC_(9.9999999999999999970470773250183626366814259010795074887433052608752435579136683041688797055100772595e-01) }, 
+      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777735348060787581154711370406874911907454974268753223670460471094725822170726226146985e-09), SC_(9.9999999999999999947759024453118569621363720129939654670640056563901072890106103717338918761264994666e-01), SC_(9.9999999999999999856782546644439786288471934899021505153116354410712951491392831149671191440380943657e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587171546075661726577694028335342498674492523990483662786651778e-09), SC_(9.9999999999999999584726205405478205084209634007503279450517312243145817357777540109405435584199863140e-01), SC_(9.9999999999999999999999999999999999999998868757284550027389008386968063566409637117078118907197067940e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587110036260124809973070790074572922732249153701069940628216436e-09), SC_(9.9999999999999999584726205405478205084209634007503279450519084908209641729055437995947093049751833578e-01), SC_(9.9999999999999999999999999999999999999998228457407613936739729763130054921218429679447511468273899815e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577585362579311281415358318530955040105257936996716398908971059018e-09), SC_(9.9999999999999999584726205405478205084209634007503279450569445258939236813815709710380855906466883465e-01), SC_(9.9999999999999999999999999999999999999980037922132410433220288395518415303878188778570566577725921349e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577580168867574216311108211240084231468169517151158952331439189589e-09), SC_(9.9999999999999999584726205405478205084209634007503279450719123993422585549935836368575415701910366685e-01), SC_(9.9999999999999999999999999999999999999925972843948451049824895817612405348696082954961484127800792092e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577576550871259968617790226824722822218896082755881706475465921672e-09), SC_(9.9999999999999999584726205405478205084209634007503279450823391834438350142116056613704076933000348489e-01), SC_(9.9999999999999999999999999999999999999888310520064913105158449414864491183642247690373623409855141855e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577456292993530924283051981846584690908873916802972242357682283464e-09), SC_(9.9999999999999999584726205405478205084209634007503279454289130377776957837621095327417907686328838402e-01), SC_(9.9999999999999999999999999999999999998636459841626632836988686327477544647527795330176194796697082810e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927577092449780293088985553485519654398240126970385178930711208827476e-09), SC_(9.9999999999999999584726205405478205084209634007503279464774808918451754486664496047503602982822908772e-01), SC_(9.9999999999999999999999999999999999994848954341461445605136270128735817338283756478501243733947654214e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927576781212796761607840035866400371391593912909393045397463739976239e-09), SC_(9.9999999999999999584726205405478205084209634007503279473744416816970168165374908585837073625858477225e-01), SC_(9.9999999999999999999999999999999999991609064894328219659726716483975822074816923788130535756497063049e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927571824830073443972033393198205511581451136591821861009607772994230e-09), SC_(9.9999999999999999584726205405478205084209634007503279616583513632253796250641569294341006679296995128e-01), SC_(9.9999999999999999999999999999999999940014514982473055058552935289913977188640020350600135457308165637e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927562783856595272313701367114315206133953274314115032024457521280443e-09), SC_(9.9999999999999999584726205405478205084209634007503279877137340494225900398176562514894948638422805498e-01), SC_(9.9999999999999999999999999999999999845900524314082848507159562568845086457067518958868870661617658564e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927535906407224062231205271442428646578974652485817661791126497680415e-09), SC_(9.9999999999999999584726205405478205084209634007503280651724535873755193912440886199936570843608801856e-01), SC_(9.9999999999999999999999999999999999566113837026538500213522783217109270399941056737067664778738570030e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927246257818833397991863506115497658955223989912573379239550210976487e-09), SC_(9.9999999999999999584726205405478205084209634007503288999171670031009558176981203912735999936785457305e-01), SC_(9.9999999999999999999999999999999996550953510461338422090398420440145868421890571044628665523401179963e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670926672655170227378476221834251210231670359640053010203127913293236086e-09), SC_(9.9999999999999999584726205405478205084209634007503305529954063464747586214942756674643863380141265322e-01), SC_(9.9999999999999999999999999999999990579911293756602252336535574564971392011308426888653431764338370246e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670924450156853877287215350072253952977259669803660096971263461564802122e-09), SC_(9.9999999999999999584726205405478205084209634007503369580627690306610541408202880105602350019285501290e-01), SC_(9.9999999999999999999999999999999967444329012656361346917078274470831538151138178797214585237081776638e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670906381793768622962821939326575141819627152491808173128647013194846582e-09), SC_(9.9999999999999999584726205405478205084209634007503890296804810057484388982260656698913512036780534801e-01), SC_(9.9999999999999999999999999999999779357751952749080870950072893445742772002105971052733244750316186697e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670786856684526402984504603089285514740465332136088572546286159978308679e-09), SC_(9.9999999999999999584726205405478205084209634007507334917530039043511511143464325907069992473068581529e-01), SC_(9.9999999999999999999999999999998535134987333437820991172553463396698425678396635503288748695341193063e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136670384499554905452127237109694299988882821077901398131880075214382265172e-09), SC_(9.9999999999999999584726205405478205084209634007518930537198767244654677472788501036883740767974829586e-01), SC_(9.9999999999999999999999999999994346710451642364336290972629054342050222070904185794081970490900393571e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136668667946380142528906854118590350909821953241827374244052605332981016925e-09), SC_(9.9999999999999999584726205405478205084209634007568400265185071967774742869063793362360486833142068914e-01), SC_(9.9999999999999999999999999999976477874771338645958100215641553552309309210460132717424144909609874175e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136662172669780065644836372959362045966473658699582041845363606731951885392e-09), SC_(9.9999999999999999584726205405478205084209634007755589087136941734753021029413188595539452684220248671e-01), SC_(9.9999999999999999999999999999908863872495571475731480763866100785218706844869651779432772488654033407e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136635807847250507036546506847384632202907111638309723797477345602326620238e-09), SC_(9.9999999999999999584726205405478205084209634008515402775474675257086583626502601397001417650477700807e-01), SC_(9.9999999999999999999999999999634413486426920844331804764834065091078411916109534570183717540735621628e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136622306749988811501426875611736628802898694589611791966838400985916221274e-09), SC_(9.9999999999999999584726205405478205084209634008904493902316677193513640356158375976695159809894555456e-01), SC_(9.9999999999999999999999999999493870861811545675747695601659494391071907783757480990771450574553740023e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136238656593828231343420951841560437506542165361603970158167650996120580139e-09), SC_(9.9999999999999999584726205405478205084209634019960993139393017026717323078260979025160503382515464282e-01), SC_(9.9999999999999999999999999995500180657543286201342585040918038314736099827062966990431119956965472294e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678134416639889062073035435082384496717167143094858001198415296008304495025612e-09), SC_(9.9999999999999999584726205405478205084209634072470098069238153543797185811995795079904383089386399211e-01), SC_(9.9999999999999999999999999976533499296954794484000565463325883931610146292464865235185156931131780737e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678127557270288266271986712107535948692653549530026073491349232711445582384099e-09), SC_(9.9999999999999999584726205405478205084209634270151797242793692332754424291330363379899928220353734607e-01), SC_(9.9999999999999999999999999905129391303609969172279880345350282749499073281466661574697777230872060598e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678101092127707077002399382867361235872434760409435679971367967462474296110668e-09), SC_(9.9999999999999999584726205405478205084209635032856631476095689275477385200192507605025604909952321630e-01), SC_(9.9999999999999999999999999629634701717664889884434964562333416295995395342566308697308263330234355885e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678090905962345785939656670408850332804805951243250356009883578051957699615485e-09), SC_(9.9999999999999999584726205405478205084209635326413998096086289249961774788541561690847709778556690112e-01), SC_(9.9999999999999999999999999523599585690193138384676086111155131786468700578965403724005291094635556205e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937677808780973687259985636193389265841798824465507609482183206180519564864729260e-09), SC_(9.9999999999999999584726205405478205084209643457036837090960928572445220814856920953298122987625584210e-01), SC_(9.9999999999999999999999996586757815936682626583914766280506019234838400331168951031120746694270853569e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937676214703209514204744692795009212335282028037217233717325397737065981919344088e-09), SC_(9.9999999999999999584726205405478205084209689397118706998182424933389277798398951013933984278631390991e-01), SC_(9.9999999999999999999999979992856707357104523313014372229470775460212339581033882224853277679820044880e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937670430195542765463770703080331123764598003517802505264600769642924073180362381e-09), SC_(9.9999999999999999584726205405478205084209856102132577760627083827734088481966482314373663268254246898e-01), SC_(9.9999999999999999999999919777759087170701019442593978416399571698979459234780224849424409611209652512e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937662136105405768592358666520412217666475621369621365165475299569648643998316545e-09), SC_(9.9999999999999999584726205405478205084210095131362201128621322957623963598743965897900669045962503626e-01), SC_(9.9999999999999999999999833438613901007820841630244038025252650177657065618500849256234287958408322747e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937628529861628900185965380533021378737593402628191703856782539416562543954417379e-09), SC_(9.9999999999999999584726205405478205084211063637181144218562737610591044064620159902269306483520092800e-01), SC_(9.9999999999999999999999483607069670501877676370746550685425442859453887132839460223831148833372326291e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937524498085285969231986338123534146764673006823572319904316653075123603308610749e-09), SC_(9.9999999999999999584726205405478205084214061752097291612868793873894162363683017509596379799805671993e-01), SC_(9.9999999999999999999998400665542235046114142421706256696630883181278938556965319237218674075886266184e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443936447672937386777802909492236510751219878611254815402649334649323191142833576880e-09), SC_(9.9999999999999999584726205405478205084245095015697029861035698059754885235842519922498614621813165596e-01), SC_(9.9999999999999999999987191218665130933096807498027739924179257874984640654410574348286117415878749922e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443934664798596334417258335185973788356139645655672101161148166957023926832399624725e-09), SC_(9.9999999999999999584726205405478205084296476068135328958062259960730216914556232839501383325392027802e-01), SC_(9.9999999999999999999968631998299997554256467627500941593572295577849190457644197015301554208192636407e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443901933855879768795845276809992031369545162211815523918762408794330084088653092411e-09), SC_(9.9999999999999999584726205405478205085239756391011113405364757886223563861089868522859386398747383246e-01), SC_(9.9999999999999999999627912091883744722490870873583559566519126541217559435220146368151934003243123220e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443832927196539834685489096471280805393082855645419779179513537998363502905194307959e-09), SC_(9.9999999999999999584726205405478205087228474664921628059219499032792925304756316277172477506834337829e-01), SC_(9.9999999999999999998909572179831628898197144378936152971048048898447329120508434143164034266893512121e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995443437145935474851626763343442080486658635403774537652994253187532574678847289744029e-09), SC_(9.9999999999999999584726205405478205098634582914184277144989291532470413766084914522835024446636835173e-01), SC_(9.9999999999999999994789600586006509138285757895621734642909056578637078558124383183961738379988162254e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995441738270344645041922130085321820250207535694819125184356947723497875274980160260964e-09), SC_(9.9999999999999999584726205405478205147594856674728137260112710269546609474051208170685268173434315853e-01), SC_(9.9999999999999999977104783581715672846610547876785476089129773595271783251945750612384324465931941708e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995434364356925817763649755397547681925012975382611448458940617764048185679572273358093e-09), SC_(9.9999999999999999584726205405478205360105308659024541402713787640535750464383516725028934072767609507e-01), SC_(9.9999999999999999900344419184609625282478583596551119103946719131052064540959650972128486199775946576e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995421388208646640741363019290775557520252742521038843303487105785000232956051189368799e-09), SC_(9.9999999999999999584726205405478205734067813939119484542424577899218832637001515621114858609878521067e-01), SC_(9.9999999999999999765266365808317369481200548678379498027053426819217476346417033639958675984505111686e-01) }, 
+      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995334572213803910885552897979640202300207439772909318563843591630206579032521264592419e-09), SC_(9.9999999999999999584726205405478208236037291420315785973511871633854189595679855251773516364868795023e-01), SC_(9.9999999999999998861536280964841276179670188840754130029217388695466972886705158646337862189871187961e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853390937959930959941057659294221005700536473639795358323599804e-09), SC_(9.9999999999999998865797838816041488988492382848663221197878562989779706730272287496519927143373368353e-01), SC_(9.9999999999999999999999999999999999999996910332533889451025539087541978773756220542621035616797826657e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853113300321985688975054957984612552806501633688919540179241043e-09), SC_(9.9999999999999998865797838816041488988492382848663221197891786250897732587665230469254364501931177229e-01), SC_(9.9999999999999999999999999999999999999995161535683041119286248656467547096995278248086300926430614447e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905845225781631627239224391890934029781271695808578963068202953554e-09), SC_(9.9999999999999998865797838816041488988492382848663221198267451164299995787145432431111045394063126433e-01), SC_(9.9999999999999999999999999999999999999945479266561354969010239868089944507083420072326744698722721398e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905821782858802799169390421862730770669302099399385400361729696892e-09), SC_(9.9999999999999998865797838816041488988492382848663221199383985263313004213884272440988853407530520101e-01), SC_(9.9999999999999999999999999999999999999797815895265073926299136764079516453289466584125051557187254982e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905805452262750538929417081253816798196060527695825273066739289448e-09), SC_(9.9999999999999998865797838816041488988492382848663221200161775109856098204801135107340429369255305691e-01), SC_(9.9999999999999999999999999999999999999694951978254302682057881087623056815473982702463335133062447721e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905262642748113571901321426273286868466275409531709674743767212763e-09), SC_(9.9999999999999998865797838816041488988492382848663221226014580956044692840014313187258652185363363918e-01), SC_(9.9999999999999999999999999999999999996275878192607264518605181786842104414784404875834776162970433210e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333903620359001625296434209159907742297269269750473514679322816116424e-09), SC_(9.9999999999999998865797838816041488988492382848663221304232890874043129874726105865566383851036809002e-01), SC_(9.9999999999999999999999999999999999985931385042063172066680615294440475364238048109078992947072718111e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333902215524664298599191264311119803018652071392881640680525560430148e-09), SC_(9.9999999999999998865797838816041488988492382848663221371142015326764517802586714904378516344633496335e-01), SC_(9.9999999999999999999999999999999999977082549260061528073028016109168236225183692356344319236878985025e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333879843836828090227928492319418091790829954214965125085328233416925e-09), SC_(9.9999999999999998865797838816041488988492382848663222436655582213760977609096174696820256970735529868e-01), SC_(9.9999999999999999999999999999999999836166722696822593142828246167874730693386264352805657565373684204e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333839035479669241100077766099659306550037103632078781982057781343620e-09), SC_(9.9999999999999998865797838816041488988492382848663224380266565590207117991060981272443226913654512737e-01), SC_(9.9999999999999999999999999999999999579121146974999224694189577802024920777670685805256806669743527972e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520333717718394058120046039582352142231543428655188517886620760150663987e-09), SC_(9.9999999999999998865797838816041488988492382848663230158328621535154324702089259588249760727644190222e-01), SC_(9.9999999999999999999999999999999998814963452647375061053459087648547364633122509136386901424011992627e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520332410327870887039583466307933849308155205731442137437206471902440094e-09), SC_(9.9999999999999998865797838816041488988492382848663292426421662045406159661262628391280510376689344030e-01), SC_(9.9999999999999999999999999999999990579911293756602297485662152612745402743728874271229173460761793036e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520329821250288910768192838406327983092839128998484591796588460285686976e-09), SC_(9.9999999999999998865797838816041488988492382848663415738409095276558440284323067003536126797295273157e-01), SC_(9.9999999999999999999999999999999974271709151312756047649692862056755937082738088260853777748768594081e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520319789531326618580367693135512931268016959633739213980700766560293871e-09), SC_(9.9999999999999998865797838816041488988492382848663893526796443500167867451930107221620689557450236920e-01), SC_(9.9999999999999999999999999999999911083451753335956047138007174169300842721460922930881846618711406855e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056520238234130700895833458879586645194588484245356617389260597834401605734e-09), SC_(9.9999999999999998865797838816041488988492382848667777828528875488951240210219318433349946898506981829e-01), SC_(9.9999999999999999999999999999999397378505840878009411491092391118568727790703680362181680872900105130e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056519698732122517440161093280236084419365978162625222650447674638768322629e-09), SC_(9.9999999999999998865797838816041488988492382848693473105223728493681421304402287443501584530428334177e-01), SC_(9.9999999999999999999999999999995999138195485116416392194295164838747924111411338968414496558274653483e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056517882607621032715920100325014740214505018695163145980556089269471929134e-09), SC_(9.9999999999999998865797838816041488988492382848779971062358456016498287528024787010316425011094362242e-01), SC_(9.9999999999999999999999999999984559648822034048749151181648388526769189191386336567281730186208246006e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056510134579689415801347150453092174495742110540493234143273308617799446398e-09), SC_(9.9999999999999998865797838816041488988492382849148992342210017177370500854495007543155689208463929344e-01), SC_(9.9999999999999999999999999999935756010571201682857121366624721921559931568965532615916894082992823957e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056480816766958141678165263160702723485089222671532571207741031634153316029e-09), SC_(9.9999999999999998865797838816041488988492382850545334336847794013560846462890139413186449147433582615e-01), SC_(9.9999999999999999999999999999751087609854148912963654136724607900591786264614614720781652763073714270e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056361813531652392459441884695892431860681487371901472469744347842572382131e-09), SC_(9.9999999999999998865797838816041488988492382856213192866345844351293845092164545655637136490108793259e-01), SC_(9.9999999999999999999999999999001504503314101192549208788611380347735492328882402855507248498846211137e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634056300873456955585515004997800931057276522204380994328329780145595943153287e-09), SC_(9.9999999999999998865797838816041488988492382859115632630030645556395220404625694916597348877717828763e-01), SC_(9.9999999999999999999999999998617652329995849768393037925872280530385576078211701178186787496077345128e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634054569186859881825280700324684723606663796913822799433843865402087126752726e-09), SC_(9.9999999999999998865797838816041488988492382941592000809642572463819329625493378581247191321760277064e-01), SC_(9.9999999999999999999999999987710024351199186180979020897038970378232714043237160209733920805865006990e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634046345126849418975672893609811927657567481289630585209228299959374964415825e-09), SC_(9.9999999999999998865797838816041488988492383333285626261468880313144103067332952643139564625399433182e-01), SC_(9.9999999999999999999999999935907933129258276352039615791453206930401051283316718370534624928205425594e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399634015383902902721245969711480249805308133888217272756254958897883320676685654e-09), SC_(9.9999999999999998865797838816041488988492384807899629646569606968594826164721849183782723072514157099e-01), SC_(9.9999999999999999999999999740887937507957815141336736581392769708464643479196837238055570063201379650e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633895927851701977707093856700717973844940710410678477622369236368097684964561e-09), SC_(9.9999999999999998865797838816041488988492390497324769717365102924175091482701150150500900318210755729e-01), SC_(9.9999999999999999999999998988452613174095572104687122345663360747648579133676239671837024442543978577e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633849950427352014278838835572623270156278473115514806135802142981675207599116e-09), SC_(9.9999999999999998865797838816041488988492392687126888094746041738236925922512434838771472792614663910e-01), SC_(9.9999999999999999999999998698847876912856968817402686696679714720389910427788390589217596034321366739e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399632576519272132913485599994320858843661671610808421858913891672932554641782996e-09), SC_(9.9999999999999998865797838816041488988492453337811016918948376906836729261217949213965911993561963065e-01), SC_(9.9999999999999999999999990677700562375098806875009263977879244407925157315862364529263969447948541032e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399625381310161475394861281968708737556415048480432404601191218295730000214416098e-09), SC_(9.9999999999999998865797838816041488988492796029564098963838103304952393691985394018445307708995214345e-01), SC_(9.9999999999999999999999945356183180810654277164132742420037484734756712782035416954223292033986885736e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399599271704218850626830742743733660772535153384436434794105091284630620855417812e-09), SC_(9.9999999999999998865797838816041488988494039571828840982811721669341014274841201975654781548259130374e-01), SC_(9.9999999999999999999999780895784413285333230312662137236447309333467707070691893999248188530708166885e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399561834563911399564094449453959880212782501507374348945218605517763522514359190e-09), SC_(9.9999999999999998865797838816041488988495822619276806883943666606237143903917978163332243669235386763e-01), SC_(9.9999999999999999999999545084985996453745011186391534647771426533060833283555741214471026176163039178e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291399410145633275233603693330727435148882565499689785552389149215119886118303961366e-09), SC_(9.9999999999999998865797838816041488988503047224533359060402373909730740422168328122566585712553385918e-01), SC_(9.9999999999999999999998589619703377352389884096383310428107333575542415729452708492486530576071062497e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291398940576079164521698479749771413845295046698755227199537293922380496001723590563e-09), SC_(9.9999999999999998865797838816041488988525411774502282603339187778849287947943732318388831230571743912e-01), SC_(9.9999999999999999999995631873183271375629248169544454257657446928365561386211733317998956925491416114e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291394080096691718364027522950639324650461725454048575275463263213469170485665173361e-09), SC_(9.9999999999999998865797838816041488988756905561060329695963450218162407043439457786492223277383281056e-01), SC_(9.9999999999999999999965016459836271856025140528459741172270247688045495858786624070651389316059110962e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291386032714066974077761764310201277061452262507315070646896712213682601461452353955e-09), SC_(9.9999999999999998865797838816041488989140184436904369516788649679768748886709516527943437955996209921e-01), SC_(9.9999999999999999999914327232338598927288952010091871049103089231710195318257092179229846051600946728e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485291238294640976911538192710783149084534899778002027207333181167184678510493153798238e-09), SC_(9.9999999999999998865797838816041488996176619165285769622728537940692146017293241117737590051628027959e-01), SC_(9.9999999999999999998983747794758051056176412681764891924749292498353438533149143039388545655872842934e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485290926818403657769643397516923527842518553585309526386855039744685745811433036239091e-09), SC_(9.9999999999999998865797838816041489011011537257130018328659246225575915302639323819482058435244070880e-01), SC_(9.9999999999999999997021806802286496807650237625441881458493589844422561919158146850950531402138748111e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485289140375483842262671371188373324115180820058779232965534076960784350535923208009321e-09), SC_(9.9999999999999998865797838816041489096095826894493806925374235804996370151675855606777510471728229079e-01), SC_(9.9999999999999999985769277154236769915899596443318976972391034006475007197492149767871365015030342957e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485281472139088014026847596310324084087689299026278213506906472543755556979323927164876e-09), SC_(9.9999999999999998865797838816041489461316813959563279175249839642631511623271816240877416042972061978e-01), SC_(9.9999999999999999937468233535545381516089346945305567586522815182762523263259918568474370248381050519e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485248188412155238217703456887589218004254327824719886575452373885793240138720061677993e-09), SC_(9.9999999999999998865797838816041491046546451664241035303319676902535869699167930487943441100131837826e-01), SC_(9.9999999999999999727819148219497451979972376981550660324502958086097159778204490543305754095642297756e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485189617806368002957783660747902750390243555201154642723370366857692210046914740733156e-09), SC_(9.9999999999999998865797838816041493836133698902814972812714720652761673376946028637859929719084114031e-01), SC_(9.9999999999999999358891895736578948269198241772952829315555330238321289313236541182004083706262881760e-01) }, 
+      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841484797755344521761336753630092657204359115626716439741545021919787464944285335480069360e-09), SC_(9.9999999999999998865797838816041512499668274739881593355279162520531809713143546349771725099307094919e-01), SC_(9.9999999999999996890610418073710507466044201240894392618549939258801257618214880154255704169895375792e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124076239811402829583736901454739055881209977828459629139512932076e-09), SC_(9.9999999999999996080216063340647631391452331190013712049207220433871972331669378744024884163886411814e-01), SC_(9.9999999999999999999999999999999999999989322160265823321628084304441224304335345322800638613949473240e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124074456053836048323782281749492463727799185860666389351005195440e-09), SC_(9.9999999999999996080216063340647631391452331190013712049365156708838989481861657988304167124297390966e-01), SC_(9.9999999999999999999999999999999999999983278347232280758021617456947576402797201977299899367543835229e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124023780571753792175678266845941824275650479959136341366664944142e-09), SC_(9.9999999999999996080216063340647631391452331190013712053852031506893212401878910082689723779528026687e-01), SC_(9.9999999999999999999999999999999999999811577245696126621546812821770345625767406512521631340170837106e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123873165218256100187292260562953657308380372366068611833043336594e-09), SC_(9.9999999999999996080216063340647631391452331190013712067187715866281843582288588906422297752417771847e-01), SC_(9.9999999999999999999999999999999999999301255073292639192158867453463983221028539659525333525127146106e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123768244918206545804278303487455545182896078820442499007637194579e-09), SC_(9.9999999999999996080216063340647631391452331190013712076477499224089688440665691276579706732760074326e-01), SC_(9.9999999999999999999999999999999999998945759074995660714315924216622563514137898350238151612656443715e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796120280819415597218587174070031906904993060651059297464167459462018e-09), SC_(9.9999999999999996080216063340647631391452331190013712385258806372785600039101470791065512940159926869e-01), SC_(9.9999999999999999999999999999999999987129496540949369376004744419701616934271878571437679938453057820e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796109729526437885746009020134635610703028064362130879302411891652109e-09), SC_(9.9999999999999996080216063340647631391452331190013713319484364833863642518609645919505775264783700246e-01), SC_(9.9999999999999999999999999999999999951379099061492584193175985572189778751077955761691769533143188407e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796100703790958265353130454286839384537502982126201387774093139105838e-09), SC_(9.9999999999999996080216063340647631391452331190013714118635026916910626244969226887294653027982733630e-01), SC_(9.9999999999999999999999999999999999920797668745560724479867458467101119734226242920787262576045575517e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795956970874359359125239042408001738545309974029205516250350028479629e-09), SC_(9.9999999999999996080216063340647631391452331190013726844939240296569896961000297850273249502187903374e-01), SC_(9.9999999999999999999999999999999999433794899497556322815276179600826126789609977036050873720831942020e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795694786624382565915203169748645550281629125648187342538473048985096e-09), SC_(9.9999999999999996080216063340647631391452331190013750059082556350592311007013259279581332009562554598e-01), SC_(9.9999999999999999999999999999999998545449635147156476116655627676735966020767280837801139788477430558e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710794915352427203058231314363107085610402142239333738643566211538870229e-09), SC_(9.9999999999999996080216063340647631391452331190013819071226345919003056268423243469580204326102606514e-01), SC_(9.9999999999999999999999999999999995904533264318402942797088665494168473098099097473981074850292901263e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710786515670900938843996318872224347171224622601655999124970801465947886e-09), SC_(9.9999999999999996080216063340647631391452331190014562790236077312819648013936021841096093767522887263e-01), SC_(9.9999999999999999999999999999999967444329012656362107528272653614417853100088316564486519790276371157e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710769881446658099416786494431793772812759408123085644810131337913586554e-09), SC_(9.9999999999999996080216063340647631391452331190016035606644991402861406758161331366125344117718485375e-01), SC_(9.9999999999999999999999999999999911083451753335957698366782734742280036857651229120840445266045118002e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710705429974086721663347427606689012360968482504999906035184983684405357e-09), SC_(9.9999999999999996080216063340647631391452331190021742226021766019755166635677073282552020915042484058e-01), SC_(9.9999999999999999999999999999999692705877798146209180980202889416039697765337697847566573070366550838e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838710181455400413512864239921708286433768946879981335322103027760587063180e-09), SC_(9.9999999999999996080216063340647631391452331190068135633895407621246050028898343090605287444857610771e-01), SC_(9.9999999999999999999999999999997917350069034595233007099170449693303062076961738535139839024391567717e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838706715279861272005238531471922276780683297726262167817070902226046740195e-09), SC_(9.9999999999999996080216063340647631391452331190375035440925593210805358921401995417900921562182816958e-01), SC_(9.9999999999999999999999999999986173087681510939890725703967634438409829678474189534404127411730082082e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838695047100266764690485973105251123458538453116005753338117883318460984191e-09), SC_(9.9999999999999996080216063340647631391452331191408151630659817233526519261501640108258170968253225980e-01), SC_(9.9999999999999999999999999999946638401340557907902068705705193389311531369534416754397949971069919449e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838645267814025399252193391231391610761187865616878563625763645035454610811e-09), SC_(9.9999999999999996080216063340647631391452331195815676053199378411595122696629096424049469650269894756e-01), SC_(9.9999999999999999999999999999777973833582677083761839003282867801622797968248109465281412093970532925e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838456907652600906277764508374082763528944905521246879493056328469114465692e-09), SC_(9.9999999999999996080216063340647631391452331212493336067980148975477582910497976898386563705056079773e-01), SC_(9.9999999999999999999999999999139762890673116244667382362441412074498611806063432540267177904913471882e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452837692339408111212715910642027715591669333663441661466081956482957037304491e-09), SC_(9.9999999999999996080216063340647631391452331280189228571281097872395179001384918627759255178010562392e-01), SC_(9.9999999999999999999999999996549216054525497749419450125046994409842377301546699750908551857759948389e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452837300813532278511617430408256716024832631294175412502278116661296908596209e-09), SC_(9.9999999999999996080216063340647631391452331314855452016542920727232708657487746454216181190133667741e-01), SC_(9.9999999999999999999999999995222629283209491907710975058103865056437916859896142418379002215591545389e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452826175127931132068008208047076488922744549354520722489181194669299931469263e-09), SC_(9.9999999999999996080216063340647631391452332299938499748177477830573433501562306992191853638161594802e-01), SC_(9.9999999999999999999999999957526047138001717817681444962935908587826610628982162599146333256723086427e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452773337445757009727994440521127767195988267674664956710257796866599342197140e-09), SC_(9.9999999999999996080216063340647631391452336978257378882822866917874417712819150609767043015561919030e-01), SC_(9.9999999999999999999999999778498875434179822287521504176714593801678029034816487651111047904678329483e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682452574418747627839472334610236005101556400781172545186797429375294545797210105e-09), SC_(9.9999999999999996080216063340647631391452354590784321375271123498673675322951774791775873344890407079e-01), SC_(9.9999999999999999999999999104512991501654557927672706922828054197266287565841481519793604528414013684e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451806941265813435034021585441597656144334603104741556337828883830192759239459e-09), SC_(9.9999999999999996080216063340647631391452422544264579097889755819457610418095005758362534702005887311e-01), SC_(9.9999999999999999999999996504108937765614607300264816901855676888980217525419793758197109697185621475e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451511546955473109841197405995228975813966606873901811280520497644273636894228e-09), SC_(9.9999999999999996080216063340647631391452448698870950740015973038849528651004384903203315100960679315e-01), SC_(9.9999999999999999999999995503239752335493632100628211929463451869771304307041518445712652590272830600e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682443330046508675482891583751909075505481322277351280455580152733759115162079942e-09), SC_(9.9999999999999996080216063340647631391453173099836794916966822857649638245666253087015449332269808181e-01), SC_(9.9999999999999999999999967782287109922127096816194106902306760260549771017464049733742723066614406730e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682397102493246466854829836149473491548770490797592999602659488665787003104192883e-09), SC_(9.9999999999999996080216063340647631391457266149082409092023850924426765477362542622576700012797951739e-01), SC_(9.9999999999999999999999811151871565800763397632866039298279906159989204249934323249246980141226165404e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682229354317925170622589570924131846322771645243978319642169529815401236344789133e-09), SC_(9.9999999999999996080216063340647631391472118796345773727805562353032156430235833192143327694564741239e-01), SC_(9.9999999999999999999999242779449640058768654347516289896817061367090964354071394973738344691134514843e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089681988829355977355619610992766028410873057082154824192470324431160568692000489253e-09), SC_(9.9999999999999996080216063340647631391493415197400525257836644859537210439746900732568935047738603524e-01), SC_(9.9999999999999999999998427821224943822640099962445560074142691610312817642592390164625800399454935943e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089681014263083833246027369508056309470650375280762790683044587199823831576009957585e-09), SC_(9.9999999999999996080216063340647631391579704595465238782921358133130013803796122713538653308905133889e-01), SC_(9.9999999999999999999995125748988600589776353089229934875509268371213651978830681269042654770949272880e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089677997387376800342425725460413079570094827148434092054513422710005508277837334638e-09), SC_(9.9999999999999996080216063340647631391846822795875761490586935023652300294861573147387398681130188056e-01), SC_(9.9999999999999999999984903825865019893319946908188088205383835539155331117110398736637615192810567710e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089646769932231650045753227694158937720392977844970281393217115142797010924837526595e-09), SC_(9.9999999999999996080216063340647631394611743340108805550876934392529663654007202909120311016794830978e-01), SC_(9.9999999999999999999879097462979513917452949848961081265807171892953015199149554881259619812015217700e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089595067361370197575881502627958507194172929637110373615749107194021867640111977216e-09), SC_(9.9999999999999996080216063340647631399189557949081055773150076822286524078714207058364346449326677052e-01), SC_(9.9999999999999999999703916329926793678018862111769817298986764978455514246815942735270910801895372731e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479088645884434565332021891073076062911304206133125560487627038935186362608408664153166e-09), SC_(9.9999999999999996080216063340647631483231480749364090852452304932052535761019799455169407706671838814e-01), SC_(9.9999999999999999996487849163024170372705130403489972897352338031814143951856025881392177600435144550e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479086644721698480909181809810495652198053668813883906991621689000278850873193904092910e-09), SC_(9.9999999999999996080216063340647631660417099482459208367049121416263417680999542214747742138117380380e-01), SC_(9.9999999999999999989707413496303388340721519420078257627117244044857524396603865672538099374182819728e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479075167239396632952533691297068103740674808287867991199350932853224972272048849116333e-09), SC_(9.9999999999999996080216063340647632676648696484016516910216440084340390416239393480240606438929099609e-01), SC_(9.9999999999999999950818856878525480855738591489530847742490060626019803498300295955884234956520046103e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479025900595305595164845405629143435322937765714093075402853477559942342471423954536586e-09), SC_(9.9999999999999996080216063340647637038783099033400753311777110294761812629629870595272176845473762507e-01), SC_(9.9999999999999999783891247868511027170781605082943897394954430511221748833096102402546474750582444534e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478812060353015667112017147811026535996080503304954066879411703136229450234610448830342e-09), SC_(9.9999999999999996080216063340647655972483470804383968335532665332967605317605638006583542394530767736e-01), SC_(9.9999999999999999059347471563816813703974585533669424697611817767234581766718197928651000679505376365e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478435757766532281791119567941067713974776033624931820469073329402577839965681766241044e-09), SC_(9.9999999999999996080216063340647689290816565184887672975660678196573203012985659183724804645643520171e-01), SC_(9.9999999999999997784340980155919732669734570236830603122846969557594646543331600029736926722238305013e-01) }, 
+      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391475918132142611819388752102393165033692915673599538981558555025922168953731101952944236e-09), SC_(9.9999999999999996080216063340647912204748485323705100039051208845670299370846463132763015688408791668e-01), SC_(9.9999999999999989254000959293013931271700412167013185716357699584250005008723072462787133791238559647e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941898535036636488497127215277826105837373292871936344335743895559e-08), SC_(9.9999999999999973434123351957641655108356126724149985082438775339749458830259718282159421188380861372e-01), SC_(9.9999999999999999999999999999999999999927632191511183557994183122593964200121186693131821253591667469e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941895387803879315793299872988874079219567458382343020473787996338e-08), SC_(9.9999999999999973434123351957641655108356126724149985089693249473865841484827598087414262535851500214e-01), SC_(9.9999999999999999999999999999999999999886670956369799854044988463671964914776364482608527157520403748e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941805976809826695899140126048975278964994395575472750510702021020e-08), SC_(9.9999999999999973434123351957641655108356126724149985295788506388723666309129389406167136433710403627e-01), SC_(9.9999999999999999999999999999999999998722986845854788884493114329093815800121901031481744345330812085e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941540233536699932875645845363025690659646858121793240299327364662e-08), SC_(9.9999999999999973434123351957641655108356126724149985908335416629127715593029245923975961934901609806e-01), SC_(9.9999999999999999999999999999999999995264338077987706288142057272300188361878665987280080112655044046e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941355113870576134170534247521407373599053140149328043222699929622e-08), SC_(9.9999999999999973434123351957641655108356126724149986335042283654045554271507060777033165528505721941e-01), SC_(9.9999999999999999999999999999999999992855005575931754606666996927182324767815907865680014421638671117e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216935201957194797055558913809754941638344393443727753263366345178156e-08), SC_(9.9999999999999973434123351957641655108356126724150000518269071019163603597499360428529132307964434422e-01), SC_(9.9999999999999999999999999999999999912771669863329094278066907394996830421919897947037382758720367316e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216916585427959884469187807326758203851357581577783797264089925526073e-08), SC_(9.9999999999999973434123351957641655108356126724150043429976028155347428003603177928927825687293430165e-01), SC_(9.9999999999999999999999999999999999670477537098666404716444383168737808029257997045485448580331021229e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216900660567492273295120730967494053065553063846796737687860849897776e-08), SC_(9.9999999999999973434123351957641655108356126724150080137298703418888305134319528833619198411296276929e-01), SC_(9.9999999999999999999999999999999999463215474030430490375505426816001070370882161171454925897672854177e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216647060553774981849925239709514641198680468349184324639433206054834e-08), SC_(9.9999999999999973434123351957641655108356126724150664693600022665582320829834967885232053360597754002e-01), SC_(9.9999999999999999999999999999999996162611230490498141591227117409987770862933002305545875365444470571e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216184466939424860888630100195381207733290186577598970803568872260432e-08), SC_(9.9999999999999973434123351957641655108356126724151730986965920740676914392042223558395600465768211262e-01), SC_(9.9999999999999999999999999999999990141955221139587188876048622219261656235944949583654932571973388819e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838214809245954742265419377173811367314349424751787432479877233923908776e-08), SC_(9.9999999999999973434123351957641655108356126724154900916180509965922682277778597602962171472564003882e-01), SC_(9.9999999999999999999999999999999972243453752963018422359883006009686408899733576960095770356938078286e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838199988984871292614883303374215467059746549187036360988123030153737747e-08), SC_(9.9999999999999973434123351957641655108356126724189062101255147062178168863153998649531416621923954923e-01), SC_(9.9999999999999999999999999999999779357751952749119337135415397346329586077771529539271281380108728480e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838170639830926741809530958568335571011493362051370422346370989158269400e-08), SC_(9.9999999999999973434123351957641655108356126724256712858150614922702979830843869958098485129944495945e-01), SC_(9.9999999999999999999999999999999397378505840878111582648947317989462397679279124007440589631192681694e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838056922703945924582953371350616939564370879092524701015723812374360468e-08), SC_(9.9999999999999973434123351957641655108356126724518834544069219311170530229229288816661521658881659094e-01), SC_(9.9999999999999999999999999999997917350069034595547432988650436181647644221125330940261413392968389518e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029837132430512349717370284170794244713523074906977632069057636054907386156e-08), SC_(9.9999999999999973434123351957641655108356126726649819192675945492171623482838879107836790373471767295e-01), SC_(9.9999999999999999999999999999985885083958419955469220831559843150294661624020909247679534989888611705e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029831016766925519562232750992177948644066070800320507505566217604318134441e-08), SC_(9.9999999999999973434123351957641655108356126740746623187393076181955987299017720929242370813619334563e-01), SC_(9.9999999999999999999999999999906289720808098742720907229716158920760672342355836143655331519955913417e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029810429621160710161573712440902017379910746505443496719255786045616889151e-08), SC_(9.9999999999999973434123351957641655108356126788200665506226864446252634582417818026829258387594969086e-01), SC_(9.9999999999999999999999999999638348013401669077690243024579178299226548931177229741523212800738340787e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029722599860432517172270613751044829511414889164834463326645861348850036552e-08), SC_(9.9999999999999973434123351957641655108356126990651128045481293169565207020284408985081102515251893284e-01), SC_(9.9999999999999999999999999998495243655009417331317688561903245427796709676759356953926808791320061855e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029390260263829590149913456224351414409283553055449877714086385137998884119e-08), SC_(9.9999999999999973434123351957641655108356127756704735553197802007476906457230123986916422857779626781e-01), SC_(9.9999999999999999999999999994169843720028349941592538225760202828478839826995574233873092437649509806e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181028041268523604461953823383997278967298033210221445506810102503263840496936e-08), SC_(9.9999999999999973434123351957641655108356130866174686352525261339132012455099191859878573340985613311e-01), SC_(9.9999999999999999999999999976612715875189483262521423988785668767272054029719295093432855511617270359e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181027350466654197443147635128226423474605049994344377004418410211625135308972e-08), SC_(9.9999999999999973434123351957641655108356132458495521851970115470928880056461360025195819232241699345e-01), SC_(9.9999999999999999999999999967621929367772741946225924242764288467765420502067864563128999844661065510e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181007720488443023505691341050813424692665321294556200991184316214292802977125e-08), SC_(9.9999999999999973434123351957641655108356177706235417060187842614509154144159870398663892478488389859e-01), SC_(9.9999999999999999999999999712137757917274836580961221421196767902045034659261072139007454375760673223e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569180914494543814489619553184194488716404956513798745406664282923586874560335800e-08), SC_(9.9999999999999973434123351957641655108356392595077811996239503526868390917331556904475963601561449150e-01), SC_(9.9999999999999999999999998498802064678795413484501746926129232251926979707006267863768144179071722611e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569180563525637262939040546898057842835900463712130133522736435890518017375558907e-08), SC_(9.9999999999999973434123351957641655108357201589852238721937238654545656435722777384791657321513478687e-01), SC_(9.9999999999999999999999993930941655940840769424730197440877618183673004054802495568807642620449795820e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569179209400886152681773886767321934547610892932911998098818689355504267123203173e-08), SC_(9.9999999999999973434123351957641655108360322891560511798673301920802715538520216011605741403777091156e-01), SC_(9.9999999999999999999999976307007673116191718623322642009286202072493750628018743115740692728657137089e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569178688211982963846204285654125432586546044098171572499388964189604648509058321e-08), SC_(9.9999999999999973434123351957641655108361524248977930295655900735364742735521391891431924510957287249e-01), SC_(9.9999999999999999999999969523733964508734122356626501843749396315139728631602016872313338809424944338e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569164252906037521887384643497458231108320425650491205985670687250021963775971883e-08), SC_(9.9999999999999973434123351957641655108394798099906369460752916458830513392941920380883367319581051924e-01), SC_(9.9999999999999999999999781648223384146705773976327500723720699150992758122725248634223825439970777452e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033569082689765047852855223809605531101633991750019390410944162480572206776327501281e-08), SC_(9.9999999999999973434123351957641655108582803799598688844551140409031441391091741301980621292503541198e-01), SC_(9.9999999999999999999998720103922495208031780838389231646522367516006428938271336698587564652589687208e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568786717620537323519352210844379188630264599801475349647042222091045538661626338e-08), SC_(9.9999999999999973434123351957641655109265029244118859818421708893774744014140554410141745583431432601e-01), SC_(9.9999999999999999999994868026385819352435406147723010892486651478667106240700739674518742653615294803e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568362339300715619847002109287518546008952559829009023684632406666407615330889289e-08), SC_(9.9999999999999973434123351957641655110243235109957647273988158461472423796287777163980142500206950499e-01), SC_(9.9999999999999999999989344742444552135674714342920078298901794099170363644071131460666931767933431315e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033566642830465632003857432938244002153335937059064773092361790347930531429952809050e-08), SC_(9.9999999999999973434123351957641655114206759046682537295416670776479532208069869669756099335381479988e-01), SC_(9.9999999999999999999966965334515149423921951965446316148261727882896036822079951144253428566846102422e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033561319904174350374434275012839537014584145889988215634456548289498139090640738434e-08), SC_(9.9999999999999973434123351957641655126476277724608408227811397415480911472215581814997369138591897659e-01), SC_(9.9999999999999999999897687447469607417747458765343849524801920657752153278543760846722340091981890354e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033506222691646023496050595575136474827988363123959999383083780132428533334549145326e-08), SC_(9.9999999999999973434123351957641655253477149280015552457234612442912479287163605988280700683247640873e-01), SC_(9.9999999999999999999180597212289475432785927605626713332501011942789496875196521271097405584603894210e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033414999518903535943315189771401403757641387891347279737858720104034101328215406856e-08), SC_(9.9999999999999973434123351957641655463749537168767989893157737156568318383573341780867443198579992457e-01), SC_(9.9999999999999999997993327595661291877814745490172533782687408692303257715898944820439387166718282707e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740031740276644326005026903627169834177521852334705309376977331819281467611299764914517e-08), SC_(9.9999999999999973434123351957641659324040374491495405099474277712778104230050133561581709096805654047e-01), SC_(9.9999999999999999976196808953725985378419049520770602512495101682175257311240184405476635363144084316e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740028209457752382612683862057340124611212640154211823561772456661468832408153056095505e-08), SC_(9.9999999999999973434123351957641667462693057702376953653874330001967302215221827752093921278913483386e-01), SC_(9.9999999999999999930243200169970946045905869824297953553143821833837967488024916294299766287744876219e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288740007958775180407577507671501580016958719405240241859081791549717027539220324187424553e-08), SC_(9.9999999999999973434123351957641714141176745247689728843347781219463234640014308165600987723758983090e-01), SC_(9.9999999999999999666680561304531588008921690304348624640871323159657723565850186682010014340332749633e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739921033511900895340221098927055636402240391902735775914901465210440672386701510101990e-08), SC_(9.9999999999999973434123351957641914506743170328663917024908323424168658895394225905063251966804017362e-01), SC_(9.9999999999999998535348237438724258560143069738531915557415473639921423490384123549045359637543561592e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739543737276207259132909466675839635171681695926324716637343993089478835737179117551674e-08), SC_(9.9999999999999973434123351957642784186869783463375142718090285347794241198075075083993573173785328090e-01), SC_(9.9999999999999993624837633167616030412372148862144576593905643833136148586888515830377842435918785023e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288738879795130231457182099436346606550290454646570058726447764611070994958731205656767954e-08), SC_(9.9999999999999973434123351957644314595166899084445635934225758419851896397848238323141742399243589266e-01), SC_(9.9999999999999984983630433093548587528244734272145492402806064054336268981211275582602980786469075297e-01) }, 
+      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288734437737542664961997432338568416445109782736057443365003214594648131985103286226755391e-08), SC_(9.9999999999999973434123351957654553682758312401526339910151363051623876406840998050557310735110764520e-01), SC_(9.9999999999999927170249792211308460553589011877428489444219410461884118665513398622904776147812361375e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168632351439412322537004869915500826033302626413620842380097984833e-08), SC_(9.9999999999999823626601084126541648835308088414680992100413858885402740815598978051202822836025045974e-01), SC_(9.9999999999999999999999999999999999999519543189770622208567888719815946857668660973679333387764133062e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168578513024922390510589691504187900096033159609447605136795426745e-08), SC_(9.9999999999999823626601084126541648835308088414680992420173613288240963151385325594731494323419305776e-01), SC_(9.9999999999999999999999999999999999999247597627371478534003969670338901609540609309055070730960157091e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427167048995976400629811929303815966749712390724744259248202947499761e-08), SC_(9.9999999999999823626601084126541648835308088414681001504356355737528829902550807841695913510666557501e-01), SC_(9.9999999999999999999999999999999999991521787387600918594925497116812465842701664658562565457618314711e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427162503035257765170581127329508330559929136741335203251073169941510e-08), SC_(9.9999999999999823626601084126541648835308088414681028503949428591774637607739271355194446034258296268e-01), SC_(9.9999999999999999999999999999999999968559487030391864217013940770419594432090328042501079296134571431e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427159336269376755375758427881820476051996531606512660169050875581420e-08), SC_(9.9999999999999823626601084126541648835308088414681047312160813649188940901417830592595427726275565698e-01), SC_(9.9999999999999999999999999999999999952563697840524961026067589613318533082549259226886144264948095368e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427054076752495745864704987022746508525718124278544606049080929011772e-08), SC_(9.9999999999999823626601084126541648835308088414681672474650929830537986555372019310432905518882162786e-01), SC_(9.9999999999999999999999999999999999420882763562246046193812165493239534195003949210626103643023683236e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426735611454678511435123271599059929655565114684972401960712520998750e-08), SC_(9.9999999999999823626601084126541648835308088414683563919381994647244303597693233849255916439752160510e-01), SC_(9.9999999999999999999999999999999997812268814952855214801708223717456631194917908356542947276124470968e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426463191425814870842907745989524807541345990491597074166826129854429e-08), SC_(9.9999999999999823626601084126541648835308088414685181889791211313511627642670204706785606447565589729e-01), SC_(9.9999999999999999999999999999999996436236131598713085126492693319640612172214927113929791459634625964e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226422124960444313061534520914195259018572154495780369382785838861226178e-08), SC_(9.9999999999999823626601084126541648835308088414710947724211302048018812402930931585017964718834260229e-01), SC_(9.9999999999999999999999999999999974523208505153317395469332722390492063381799849951914744825292875666e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226414211562017387974101609575869682860014711255472985086021290370647973e-08), SC_(9.9999999999999823626601084126541648835308088414757947368637282747496697515088042219479532148990805723e-01), SC_(9.9999999999999999999999999999999934551496743450604207094281998390504600757088426649577276358516575873e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226390686223060536515153410959449464728101777520425980292058461924808352e-08), SC_(9.9999999999999823626601084126541648835308088414897670216688335045784864740877437173155454529250171756e-01), SC_(9.9999999999999999999999999999999815721631602309979902191641894579086709191855492790391884856169142335e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226137162120897670397156306778289726464449139486341506703739732398041215e-08), SC_(9.9999999999999823626601084126541648835308088416403413010394823470194663575292187265334593849605850200e-01), SC_(9.9999999999999999999999999999998535134987333439539357180450575111994491555475083475565473090564116931e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437225635098232742466688095838394461160851520440999770962153713375146325109e-08), SC_(9.9999999999999823626601084126541648835308088419385295502515082513042349962806422468192279261680845636e-01), SC_(9.9999999999999999999999999999995999138195485121090444253959869133769894446643573037593301683611069101e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437223689786179465084151732069815455491932531474757391423066677396886037402e-08), SC_(9.9999999999999823626601084126541648835308088430938988349639677116663274395191029452447548933912271024e-01), SC_(9.9999999999999999999999999999986173087681510955787399126128065452798448271391025515570753011617571100e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437207874879039080690082271652559893075824804788379011312028376137283129464e-08), SC_(9.9999999999999823626601084126541648835308088524867661231688939346729975156306231200118396929906210184e-01), SC_(9.9999999999999999999999999999906289720808098836310938808152269699857188043519695276972038619983794445e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437103256740988009832758607035445003678633746515650386078245120192715402045e-08), SC_(9.9999999999999823626601084126541648835308089146220842714186143066724454569626466476302138915326005392e-01), SC_(9.9999999999999999999999999999377848483097243709497185996307786336562368857646712879293577105182031021e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284436751080917854368283069335964835850360794473232878826697099407293427500174e-08), SC_(9.9999999999999823626601084126541648835308091237880780673343365228623659605206411465654405670015077881e-01), SC_(9.9999999999999999999999999997598957830524825764772617162849790634913032266197187064723094447201427190e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284435248613376532788683013765506771867408262318973385169261888673539264119742e-08), SC_(9.9999999999999823626601084126541648835308100161409762030443607028751790725503984329739737942958217709e-01), SC_(9.9999999999999999999999999990009778535737768855967278439827552318015738602267510070102019878823035635e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284429563416781985734833810562581281290735062597696559023042840150341156304159e-08), SC_(9.9999999999999823626601084126541648835308133927208477075652443114529074941704841241048508650867956806e-01), SC_(9.9999999999999999999999999961293034183191607278064057295510992810669491997505850367001310758660962846e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284406486770706727012928424364177987829744922767663711027623894421013185865602e-08), SC_(9.9999999999999823626601084126541648835308270985157738301487724758378026535495399536182610511047073616e-01), SC_(9.9999999999999999999999999844729581216058214067154024458462629402747588919132667776232897363279231815e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284394669507655307239539978906442660921725384203494428390635432452078776987658e-08), SC_(9.9999999999999823626601084126541648835308341170826592690741516628567519783278939088954001793744355695e-01), SC_(9.9999999999999999999999999785038888669049139617375092711413805769685510679713833671393290740738826982e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284058867555622077753195012280870779844506826479097321416004736289999909195812e-08), SC_(9.9999999999999823626601084126541648835310335582265477444739558747149358356230429870839724664424467152e-01), SC_(9.9999999999999999999999998088855010195362012690435345634310709057832163759522843259635990825384885639e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984282464089718905809962677662117363434428054995085716007719155560341104788491149e-08), SC_(9.9999999999999823626601084126541648835319807365084989061012828710793876985221050127091277732702186008e-01), SC_(9.9999999999999999999999990033403158272842244696042465354531453238548150081629227884584923708126661553e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984276460209192136207944290385180589282562511136237825947563091144781381687932028e-08), SC_(9.9999999999999823626601084126541648835355465907055292443056666506215744060695152427558905543358594571e-01), SC_(9.9999999999999999999999959706940503341716339508693977047863085570495545737367383431813155643131514033e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984253295754813857924229181780501720460682723497400700537675633625736354362590207e-08), SC_(9.9999999999999823626601084126541648835493045371700544226674322417272262841005371594705004545365747235e-01), SC_(9.9999999999999999999999842699955189013465932001281421724275293317496150518461551450070522837458881109e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984244379990915085756451594420724352506181615168724880517987268394277836820537208e-08), SC_(9.9999999999999823626601084126541648835545998314345580858987181861792397573928396836175807325108722126e-01), SC_(9.9999999999999999999999797665151496512672575460944448443980991599884804476562710089845695917435958559e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368983997441157742208672016780389060803067826541408370757506077953982409354045020349e-08), SC_(9.9999999999999823626601084126541648837012629555179179722927260218085261040048161811016375459124388013e-01), SC_(9.9999999999999999999998550341646493511604466500892578790839616556665193640278310225880785724407544709e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368982602174099182676126730727059206526361154099764624927060214525783872466183570735e-08), SC_(9.9999999999999823626601084126541648845299468166572505483488914483200745200132913147841657667650112251e-01), SC_(9.9999999999999999999991502647383358645162370832661156639227471616268696922080923488631959818690548795e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368977539100528498712226148918365352629143987515671992532207504464108328892666288670e-08), SC_(9.9999999999999823626601084126541648875370323276693886199225526887897859846643155345138926772350687374e-01), SC_(9.9999999999999999999965928335756752839918453116980161751591672862666170368777117428701124587908609453e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368970279435404897545176479134644066163392162470182976085221174518185305793741326348e-08), SC_(9.9999999999999823626601084126541648918487282774148250728064019759324529392333603084109112969178367775e-01), SC_(9.9999999999999999999929258724781556738529177456813685670953702847023445314591815883649676105202852400e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368940864505997040019059290062746569925069524885409964252786317338835460948106778392e-08), SC_(9.9999999999999823626601084126541649093189875566739629519614959070420208255642580905548825940121931430e-01), SC_(9.9999999999999999999780679692569402442300265013064971570372466425859178157576733825908198131987699285e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368849807398347073121861444943772659094897216278741646737071381355664421948639339186e-08), SC_(9.9999999999999823626601084126541649634000719545644057033882023054240208040243552025662346401766613673e-01), SC_(9.9999999999999999999320737166681306222758046040643977416511956004359623278698439732075372267030870083e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339367907282077148797204442304085965117061712515614899191872934513864347901157235423238e-08), SC_(9.9999999999999823626601084126541655231893378163522800298248387460995280333946770846116917329034538910e-01), SC_(9.9999999999999999994559906429427136229143769364723425952028855155249740194855421191953590482078085308e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339366346764834182389292467142661746776091236438803619195121286364687319844173893493476e-08), SC_(9.9999999999999823626601084126541664500193997336582253454645497184310844768074799817844076522836402742e-01), SC_(9.9999999999999999986677509756110898530352971832787543654029019152262997652389389609336337107369615142e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339337697970406192836010879858614998566044159512621383737332091547821849811607674724242e-08), SC_(9.9999999999999823626601084126541834652520305987978653327554973023832914727909864242114546104366084903e-01), SC_(9.9999999999999999841968335338762467481561993888301163770764599754707994341758623881149185074694755289e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339277297705900780051502593970281523194669024989333080442279491784680463520816502287630e-08), SC_(9.9999999999999823626601084126542193384736458619391694864843669367938043381671438303161409970623886827e-01), SC_(9.9999999999999999536877926276787631334960546870434288985588529648484656913003106513691288893822619646e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347338930877620023983677944369332776237006109427317081845711966951580746538887002879820358e-08), SC_(9.9999999999999823626601084126544250859917138190473223391304725718649973288882658177747886271953932422e-01), SC_(9.9999999999999997787060329071317255432323035447851404707394977956242119494602872343353017265141932236e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347337443882944011198960010439106903810652538579480352024950648208329839316293635588603100e-08), SC_(9.9999999999999823626601084126553082491697251118207800546230155540137508099063094596857466425927823906e-01), SC_(9.9999999999999990276036698751558068778177268463046107151131739474110135844605872775801015688710450933e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347330989631641348363271239542502811846788991699353474581910890427060639134430047734297490e-08), SC_(9.9999999999999823626601084126591415897889582553747837641170396655247857205255500510978507287689840137e-01), SC_(9.9999999999999957674686584767796524823243854459064289959166741521393585483588057233391515425043759465e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347319631846815642622439499734718009014549822082854549108785381251314173581414885315662542e-08), SC_(9.9999999999999823626601084126658872611108860249244876145584950016688476535246565595419186258292443884e-01), SC_(9.9999999999999900304884533620746744395368465800054953030815883351146146312303612831065517732773229011e-01) }, 
+      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347243643397266587270805230024846048211419922110620093211563709414605666869759177741889575e-08), SC_(9.9999999999999823626601084127110186941136209015989380154898167647750026409555641358058095249233918969e-01), SC_(9.9999999999999516476314464545235306989811486638040330556636280374342959470770590625081711201982913748e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955980974124677123114429557676509936765642358291735237156241336383e-07), SC_(9.9999999999999319329846724669022017019967341198955373940593426943124532306101349357838754575134804672e-01), SC_(9.9999999999999999999999999999999999998145794021824151034992276546952063579470128425871265144837910845e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955940156502946425593198736008045051176468887238363950296254491813e-07), SC_(9.9999999999999319329846724669022017019967341198955378703050216337081182745017901736958240464960405068e-01), SC_(9.9999999999999999999999999999999999997096286393244275505267068708858024015226656760246899478351645257e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258954780552363250056593828209354969702513594221583492471553184767480e-07), SC_(9.9999999999999319329846724669022017019967341198955514001589767282571768416989514908478592083127154610e-01), SC_(9.9999999999999999999999999999999999967280404449567256602953779767272513642826329383296896936334511453e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258951334029898318041593648903720322908808704964940378393576207917041e-07), SC_(9.9999999999999319329846724669022017019967341198955916129729941846749927806159060404736153902129642789e-01), SC_(9.9999999999999999999999999999999999878663001826676768945647883125443218206831309977478477928220369084e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258948933144711312600885957470723023745628170949373881560750953555748e-07), SC_(9.9999999999999319329846724669022017019967341198956196256583849413841704059358485934684771170311742453e-01), SC_(9.9999999999999999999999999999999999816931151408463493158022748508127895283907156125683209694551116137e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258869130587665200731695908960081383342130799000295469791473072747256e-07), SC_(9.9999999999999319329846724669022017019967341198965507338746420068054527430686992535032169173552966857e-01), SC_(9.9999999999999999999999999999999997765038149100416831656707157320637967428984916652321179007384141744e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258627685957770153133593133980665145035680114873452774210778978079915e-07), SC_(9.9999999999999319329846724669022017019967341198993678250429929628074446086529855441319914623154362719e-01), SC_(9.9999999999999999999999999999999991556984612166262947832446823698317069706335425591086224983764511588e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258421150572295508909015353918266640073233700290594972921380352710939e-07), SC_(9.9999999999999319329846724669022017019967341199017776074043794761999080649987720644715597027248174587e-01), SC_(9.9999999999999999999999999999999986246521791538321140093089839324410262526032794132766483926112491627e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842255132118514777407670189754829300268747631146296790579422445972624705e-07), SC_(9.9999999999999319329846724669022017019967341199401528786443527712425345438067349656944088341653514567e-01), SC_(9.9999999999999999999999999999999901678531579286843247844742186526937887456902581105156638999354744039e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842249132571413424185037086397400519451069427140645236224735165905840004e-07), SC_(9.9999999999999319329846724669022017019967341200101534877308935381687120025495954319247999142062675369e-01), SC_(9.9999999999999999999999999999999747417450607020053360449274025997088596471044643048445829829136382687e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842231296823542231304627066474379147971418461402474089476440365802408973e-07), SC_(9.9999999999999319329846724669022017019967341202182547316090968064533441856468444880547247825676367988e-01), SC_(9.9999999999999999999999999999999288822543345030404109540689541271172844228373367259036764063881370048e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842039087394647668632212427575676110678745311162086883568793923335165031e-07), SC_(9.9999999999999319329846724669022017019967341224608868615845002312656511665582975901871759504874941311e-01), SC_(9.9999999999999999999999999999994346710451642389974142975213906820960636379374445956565351614059630902e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934841658447398735556358309747060301320333509931801144888851034884058655532e-07), SC_(9.9999999999999319329846724669022017019967341269020606879448849808405947176818255397645520546374006906e-01), SC_(9.9999999999999999999999999999984559648822034118697642670018561334024590498744684299775778505269027863e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934840183608061598476530676813261559065636727336357731287918603258445366764e-07), SC_(9.9999999999999319329846724669022017019967341441099682450169015952410920161197727026903140647299692453e-01), SC_(9.9999999999999999999999999999946638401340558148651946047567705030830845056234360242303739561838632655e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934828193528051292206344357658886743589301111128518963598083379839657673447e-07), SC_(9.9999999999999319329846724669022017019967342840060119861328629128750878034527981781635225654422106137e-01), SC_(9.9999999999999999999999999999638348013401670654744316922732516978426177414017427009262261336925563479e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934748877232696103813592454820116941209684051311937090005831791112343161288e-07), SC_(9.9999999999999319329846724669022017019967352094406975641213531045050215975771300008788831709701837629e-01), SC_(9.9999999999999999999999999997598957830524833837024438139658451770412376016015958092953747808829656450e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847934481874950634952364767299811340186181120306531842745078965103472502399490e-07), SC_(9.9999999999999319329846724669022017019967383247295778799837784709370916435178396458929578732180700858e-01), SC_(9.9999999999999999999999999990733762848802769686281477679050533338934285198759395857975710003602129690e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847933342778408782224192324924439168123180532060501681987615977634029368548243e-07), SC_(9.9999999999999319329846724669022017019967516153080817270720159934246950567112036678156809229825432235e-01), SC_(9.9999999999999999999999999961445174742154051714084301875704217148541187537855096059097092400694024072e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847929032543676586187857396475419534581990315658212549860689876250787385723628e-07), SC_(9.9999999999999319329846724669022017019968019056135768921138181441265103205309538697382891252120945216e-01), SC_(9.9999999999999999999999999850619897800366537386356514085909706400048252802134135093391024631081738745e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847911536972545136151913381532317733777620652078089146068788547876729151457865e-07), SC_(9.9999999999999319329846724669022017019970060377946947243956993394371848337031533829089368415074808559e-01), SC_(9.9999999999999999999999999400771656029596462132155854082381166377843035855829041461894804373462135765e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847902577708463999396380047940009733278830565248055133343959157340302720794943e-07), SC_(9.9999999999999319329846724669022017019971105713423195580638488382622549748746851072611840267878488728e-01), SC_(9.9999999999999999999999999170409973968557584343607852474403680930842114035832845519902699695157810519e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847647989285227921668367686165032980769628050768350056106529279780532603832282e-07), SC_(9.9999999999999319329846724669022017020000810196764759465041251914736143272209017293844039582768434719e-01), SC_(9.9999999999999999999999992624401632344886083373218220232239390606945954765251975780095954962027272239e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009846438907645281824863768368027568300077601504182004312662800221380829275383904e-07), SC_(9.9999999999999319329846724669022017020141881597325128854724039285802370022242754874876020537873014977e-01), SC_(9.9999999999999999999999961536348215823345292093171053573582920473772803689128464496666682738204352897e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009841887062525403518554932903247618543559292911594144994905529662255117354739849e-07), SC_(9.9999999999999319329846724669022017020672974903996912241211121537209790414118150553427980005002962111e-01), SC_(9.9999999999999999999999844498755752821109090697505791999572940678432515960269259338708291551374737303e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009824324919483702723218122371637399225027352645759580893527121412895707111013620e-07), SC_(9.9999999999999319329846724669022017022722064091923650928573254886982625469118890732918720804524510710e-01), SC_(9.9999999999999999999999392938808970958687504761011729457076667881078317971243170715835542942940393464e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009817565428482563644962904627728510989097751359644354493467083096086339187208330e-07), SC_(9.9999999999999319329846724669022017023510737768788362266311485485756227450378974832092377679991803678e-01), SC_(9.9999999999999999999999219137958499623473836014358012161493624582104854240890708263319642557884861806e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009630348624671314496039615729291454236779256101880353155928839487671162988922551e-07), SC_(9.9999999999999319329846724669022017045354537103352957806206314197552896637668126811954258517244986810e-01), SC_(9.9999999999999999999994405396847011053395844238947397134045523438964312654277770156719238136098706159e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215008572526184149108647950811992179926661630621739828882856212499373187236131029379e-07), SC_(9.9999999999999319329846724669022017168777545358865397807517825483014819699437351674100738601228380122e-01), SC_(9.9999999999999999999967206538267357473277888107689339906705299995384756495713330006522077138572169583e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215004733954343562742623480940246117743770125478140100511273943447634567378369222014e-07), SC_(9.9999999999999319329846724669022017616648630166054528680304725175003972206221300424915897570541271566e-01), SC_(9.9999999999999999999868508714662472956466802703213112702699385122447798347479388747124949224353338883e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053214999230035483505984966394051818744321371397329292681192040684349507761418891909758e-07), SC_(9.9999999999999319329846724669022018258826558029928118677654548589205851912282914450175550855676924925e-01), SC_(9.9999999999999999999726991286997891869462074871935997473736972710130995101576244882136837183815239520e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214976929091572358225539653352024180023743427136947963267525467591349238367985149493e-07), SC_(9.9999999999999319329846724669022020860822393070572890982308845525630962805103619176725979721250650641e-01), SC_(9.9999999999999999999153586718899809846367040941322485484013347658260480960772868024813720567027814869e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214907894098414400447823528115913082892997496460813005829265208945882068721687196666e-07), SC_(9.9999999999999319329846724669022028915583007004632100751723299571667464442788779878635015213124627369e-01), SC_(9.9999999999999999997378550622082170136252649509192643352698093644758233825995519161351205013162641214e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214193318039725492715779176538724988506211699134584676295338092625588475035025178043e-07), SC_(9.9999999999999319329846724669022112289808597467708927534009121067834442200524341778591565854415036979e-01), SC_(9.9999999999999999979005284542482638036123968859275207314080991708558300887607268773826465345205224663e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053213010211086612203603142699170642736300252216873169606767717817746857204044770608679e-07), SC_(9.9999999999999319329846724669022250330573897521238228522914257388920916701116011959677480263339364048e-01), SC_(9.9999999999999999948585095416557507482992244136803439536457229266878604924292248879511097347183803783e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053191290112805841512858375763263652342281052106690909645635693146065087403465219061958e-07), SC_(9.9999999999999319329846724669024784555380184212889027506580893209955368870571913432094013679863344278e-01), SC_(9.9999999999999999390115300444896021538492738163468710010013463119562771059743765776384626179676855666e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053145497621099440080198995280341545003074145525016442341573061438113111410816225415551e-07), SC_(9.9999999999999319329846724669030127462531151412621868774107922913248712196989049461685784554160716899e-01), SC_(9.9999999999999998212693213126049470713585746227646553727652316331162865391432415860665605147328347120e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489052882859054210010913030216828310903355945261993481959874736777572120626813495993188674e-07), SC_(9.9999999999999319329846724669060771208369448838451866598956491231290480330948109563874630876180497041e-01), SC_(9.9999999999999991459698603877622232637633710878481571725729909671554344826759796002135922498494311161e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489051755493273176447072670717276116508260399488513713781207027312034969893028903572590358e-07), SC_(9.9999999999999319329846724669192308289423239242040743096928289331227490072441079427799556113222271577e-01), SC_(9.9999999999999962472733238749384422970965768757757599635025330666384174798629655968531799115371160294e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489046862199317125440755024556694521491354161201697624160772509703061122565393668811817136e-07), SC_(9.9999999999999319329846724669763240647443729014493966705852363977926545955101459747443915045664551496e-01), SC_(9.9999999999999836655766987208579146602802040142454620588271990681072331679434099761085712033180570671e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489038251288889943239167752811894722748367153838756954161625765568707773210439624545921478e-07), SC_(9.9999999999999319329846724670767931442447974375683073579915163592952031321850626688743091611773668023e-01), SC_(9.9999999999999615250996224948944509039314474257267912400087023361825188641127477992106149009746411381e-01) }, 
+      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891488980640606647888142365830331917649771691767589810068992566817151125814978286756205585390e-07), SC_(9.9999999999999319329846724677489743570442417244709076104730595808659584871115971636470773824443546547e-01), SC_(9.9999999999998133958163936881497442222871595788564025195624873791580406848800097877313533660170298687e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504567319960022721346816037962173892841336896027386566548394676180598e-07), SC_(9.9999999999997167877490123290575176505761100552377099727665957846360521005247448246132368056436772784e-01), SC_(9.9999999999999999999999999999999999992285046636067848378528499285215689535137479044898469780951150270e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504566973533855514004619262803179781957221390018435644578624309329898e-07), SC_(9.9999999999997167877490123290575176505761100552377182175965820841341232764665265396975447646863066386e-01), SC_(9.9999999999999999999999999999999999987918270503919668664999578736804750746011920738219984120577287869e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504557131774327161501320092679290556448751047635353612407596717586362e-07), SC_(9.9999999999997167877490123290575176505761100552379524482689687448744769575907381980776888264605639168e-01), SC_(9.9999999999999999999999999999999999863860780986884180425089126971830700918453063357242982975184017076e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504527880546129746481115845845231093346754425741629498399069682842334e-07), SC_(9.9999999999997167877490123290575176505761100552386486179761311700970498438839219570546689261009711801e-01), SC_(9.9999999999999999999999999999999999495142776344812982992059863192172714171490171558654797281540266116e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504507503821127817647691711484863183013760268426759018206375406192843e-07), SC_(9.9999999999997167877490123290575176505761100552391335773966992156739328266023587991784922376990606984e-01), SC_(9.9999999999999999999999999999999999238289787706361089951325456686009457169774506097102740417782505816e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370503830205811135274536303369144651881876236709706678074901874583413829e-07), SC_(9.9999999999997167877490123290575176505761100552552530495123989796858450805764269121994562909130935259e-01), SC_(9.9999999999999999999999999999999990700803118528985291545884769305647204287216931895178545311281835943e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370501781023762284255805712252654321261921225003725049928132501496931467e-07), SC_(9.9999999999997167877490123290575176505761100553040229150798619337315698724480005387324464534570486263e-01), SC_(9.9999999999999999999999999999999964870423925512060966132301152865590520752530529547540624542740109577e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370500028122467477502029746431956342069317405965154384175030052747220173e-07), SC_(9.9999999999997167877490123290575176505761100553457413951674124184981686768032710704003190624817972589e-01), SC_(9.9999999999999999999999999999999942774727177545554007677723446780446116413610335367853367223434118752e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370472113542411208175994338805179561083297183475242903084573163826072386e-07), SC_(9.9999999999997167877490123290575176505761100560100993117711481853742658985968971772151230934156727122e-01), SC_(9.9999999999999999999999999999999590905459011959386459190650015723887967005434823467365714880645726672e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370421194355570427007050504852600406961585340823621264655921918015185573e-07), SC_(9.9999999999997167877490123290575176505761100572219593797538004858204352248822977925551689147249445861e-01), SC_(9.9999999999999999999999999999998949058188763361623084396630270966261976263242815554547294203193666512e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023370269819299594369895711463851790004839185469944915309893679408449373544e-07), SC_(9.9999999999997167877490123290575176505761100608246364256311511246998448075211580532590509631399884636e-01), SC_(9.9999999999999999999999999999997040943144315209111907210730661920275351173608039190004893750023977774e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023368638504859170267251222687277124769729086071054636009104631118972824270e-07), SC_(9.9999999999997167877490123290575176505761100996493889664576011305521750996529189741134548415949447363e-01), SC_(9.9999999999999999999999999999976477874771339090009915002507149429340380462764557664367999784240270741e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023365407947828198485673634393816099817482086401304188547059217337250581480e-07), SC_(9.9999999999997167877490123290575176505761101765355944633566454827904993127059916223460462914590134398e-01), SC_(9.9999999999999999999999999999935756010571202895350340792806998362305133743977026851728049590394417363e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023352890733028621657824020741979952007770953000928491402754748038976702936e-07), SC_(9.9999999999997167877490123290575176505761104744412312010528568123645313265276175241210460286240533889e-01), SC_(9.9999999999999999999999999999777973833582681269995232946550256442192522446093098762264164271428210916e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798023251128864346401643001373493160239639100546160136758992213432041957207879e-07), SC_(9.9999999999997167877490123290575176505761128963405730913478723527618090611511673969599215592536522634e-01), SC_(9.9999999999999999999999999998495243655009445475845322436852759090907472060880969395846045949389765894e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798022577957840853899834712299241316322304141140523054289108401467322215741735e-07), SC_(9.9999999999997167877490123290575176505761289175917537997074789001522245224699682658024690717948253838e-01), SC_(9.9999999999999999999999999990009778535737945732779091881378483357869054963949537905607237534027724567e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798020311863607820843920531976198224283732823895510084179735352424108138004264e-07), SC_(9.9999999999997167877490123290575176505761828498966801445450551240848256128552631331247157551568768920e-01), SC_(9.9999999999999999999999999961445174742154604706548697523030082768931474832281986625583477088037054149e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798010644155585126229003298674682724121519317625171809308161769244388202529612e-07), SC_(9.9999999999997167877490123290575176505764129381999017478232323788982899380670259452038069826029112772e-01), SC_(9.9999999999999999999999999839581641780994472943636188013250274866449982085556351662148256364053029684e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797974062453008474872890952046465426561427222832588179363112458893143429266595e-07), SC_(9.9999999999997167877490123290575176505772835708105536615270491562487683348405214292417389285256737678e-01), SC_(9.9999999999999999999999999378461435496302843351598181730493722485083138776466160205935257965033089783e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797825574535457574344681368455217143384992154076778409277616780456766943742354e-07), SC_(9.9999999999997167877490123290575176505808175349019385144592261200121151318764807011837810397122125633e-01), SC_(9.9999999999999999999999997506739390072487447425305698043480476016679559771483581735764231370837656945e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519797749535722194419092453915044420191891594303635830702357929060369172405215213e-07), SC_(9.9999999999997167877490123290575176505826272339000498882015996493359135272815639781193342522188793177e-01), SC_(9.9999999999999999999999996548253841618856054130243818997223700135205133225658176509770357052637670085e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519795588800041440490282766660183003868160995254186398022589509059605976063569752e-07), SC_(9.9999999999997167877490123290575176506340520395859457787579162612859334152853919065855293701044533236e-01), SC_(9.9999999999999999999999969311717194691945522471818711824452903409866088879160632773248980735684910378e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519785327116469311009828107868315001107307336506717159329689299241463084490112062e-07), SC_(9.9999999999997167877490123290575176508782767674910176758625863026903127194041228494595104524956652471e-01), SC_(9.9999999999999999999999839960995049005340645227591656563930031599385880092464590490415304776577046603e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519746694825028994898983431970116687751626592399977858215655440787518144128520073e-07), SC_(9.9999999999997167877490123290575176517977127254449150368154929825366512986291853219552290524587142725e-01), SC_(9.9999999999999999999999352992676368864367647819262309970158003209689695660980041580737124402817504908e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519597641900240191104358911316533866687425755019470219287745091827259275377502300e-07), SC_(9.9999999999997167877490123290575176553451238051306054666081039005106925921131029918712818652712133854e-01), SC_(9.9999999999999999999997474148593539917698150201844446228935130789675973760071594191468105226804499762e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519540272938980107538028670800911157631961159840445305195048303061642846793577703e-07), SC_(9.9999999999997167877490123290575176567104864043042814697861026257827507343866055045758938026386816631e-01), SC_(9.9999999999999999999996751000533518437361583262287349555969600402756313222370636870700035149174127720e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693517951331765262398696010858370088079269447705112672248212678288735938471276511806e-07), SC_(9.9999999999997167877490123290575176945267689938719877413349889302394292875123053334706059570089926591e-01), SC_(9.9999999999999999999976722056274740317337866485011977395650652906374677086648468187895380859004493085e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693508973411001681394521394392290360764785090317417205821361726771570390497849868485e-07), SC_(9.9999999999997167877490123290575179081983600370809519053207036729729697274174564177291670398492925249e-01), SC_(9.9999999999999999999863553439646370959698077510893301871327813314469116833523567847867292313918366987e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693476394792407539127377560431849908899812062272159278122302296608565434794191799971e-07), SC_(9.9999999999997167877490123290575186835588752733148505008653373892823256677574574848449717256671734848e-01), SC_(9.9999999999999999999452892965461948012512571278401751905959364959400449476432342302488664696531517855e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693429682087588784282163645436431890257354094024564849720599871889865344524805073483e-07), SC_(9.9999999999997167877490123290575197953060407243441558329023300608609582105195218341322188920989116641e-01), SC_(9.9999999999999999998864069303222444240802622090588956682079774106401539748816629610457811354285545331e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419693240410145798146977148968072294894552357448042091516220592065130852858504286540922e-07), SC_(9.9999999999997167877490123290575242999166301045156389484335642831519304843728875047182897771249791095e-01), SC_(9.9999999999999999996478255885721523210095264314878691951645003774580687936694835248944576677859047951e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419692654498300157459776195335091764111546411313651355535679164343538911436570631511110e-07), SC_(9.9999999999997167877490123290575382444277887409101784344871580266462630939097404448312473195206671603e-01), SC_(9.9999999999999999989092711416861275848747037419474868418371747978361424566152166535475015370572668484e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419686589768541452411308004982525083572117758672534991785085946823891141640212192810373e-07), SC_(9.9999999999997167877490123290576825830214246160602012860409266394519009008181429290942452902987834603e-01), SC_(9.9999999999999999912645492167423745863298328545027488810405830261465356331208319357505213555195224762e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419676548536598358761442524616151336799503858664528741236350684233504853282214645793356e-07), SC_(9.9999999999997167877490123290579215610723356971088732358081518312540420341561848878819627050824760541e-01), SC_(9.9999999999999999786073610083754392860445226392386491847849968111786480849442061726846806476511006677e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419492206331449367331588247576378918688905397486734782038777936246419227550687252701594e-07), SC_(9.9999999999997167877490123290623088455347224805764144363421326932996661725714254839299825124756603956e-01), SC_(9.9999999999999997462400580181300220492183812887515557221797210954273980698432270984487628364343391828e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419103557588183855114403222735929297975944320556539914505343353649289635852689966420844e-07), SC_(9.9999999999997167877490123290715585590839165120329661702014048283042612428349161688230109643371044387e-01), SC_(9.9999999999999992563399821773074211220185976163635506853655730627087860783791978784397647640883557366e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019416874498955404485243804576378311808812656691281844931668386524484909153902062933428600e-07), SC_(9.9999999999997167877490123291246094287826809959870955238304726169966744942246522779824261880220246378e-01), SC_(9.9999999999999964465637712036270052807157672101888717360010877171083471599149536724978627149845233546e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019407306351914871477819952798660381542937170711984029192719614433057379864027769491627487e-07), SC_(9.9999999999997167877490123293523282130449956855028506911294025232684179484470249345750490633565966138e-01), SC_(9.9999999999999843857092282855302421456953418311029397913695294229646075039833323326927599521059212761e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019365776125548480150038455417870652043193057735143775573346193513665512619491609103806598e-07), SC_(9.9999999999997167877490123303407340786980095472948006561215266073542124622607347419602707684254569882e-01), SC_(9.9999999999999320359682368882290826897897002608860341109323993758571716878100230648820175649841518560e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019292693849586012255812533450199613173786061778930518178261035859109435079896963457670239e-07), SC_(9.9999999999997167877490123320800684516748944185533984546000770534573667828427532374758723560675806969e-01), SC_(9.9999999999998399141920648926420907629288919194572456523347583032654330074068895656427313245182187354e-01) }, 
+      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409018803742093136530293668420315854633518442975086485262871525074775594507641085085789333598e-07), SC_(9.9999999999997167877490123437169610568908742049910067594780109958854751982372358538280958928285413963e-01), SC_(9.9999999999992235800170088861254908226957093950897252155788312361934881068715393259776272869338631818e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107903096194033471248804708001515271382909281253125005321108104078130e-07), SC_(9.9999999999989026983078307018885860924222169389350706796690044560554674289147189718510991235918733910e-01), SC_(9.9999999999999999999999999999999999970108526902608609669041716627051175184210503786986631058551704941e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107900454200753831529683443354742003521420983480814490189577116164245e-07), SC_(9.9999999999989026983078307018885860924222169389351944480559476968150264757991873185772327325232992520e-01), SC_(9.9999999999999999999999999999999999953189517140777718573236360185377321272284942988578246355129785851e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107825396757075869090547337565117450287041206985886287216309025631965e-07), SC_(9.9999999999989026983078307018885860924222169389387106336585739720357460048763817671401387584537951331e-01), SC_(9.9999999999999999999999999999999999472530602497856663868431799030441083432180384637564804098309622967e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107602314450846605632177037505843085712369883497888458681238050019733e-07), SC_(9.9999999999989026983078307018885860924222169389491612799226474280448836626651750963146099177614688505e-01), SC_(9.9999999999999999999999999999999998043938128069098385600877564230769220144983295582652469370772868662e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107446912880144986786208698832042000262452519724159349742004427335386e-07), SC_(9.9999999999989026983078307018885860924222169389564413142370451561488561715377812257382207711122397678e-01), SC_(9.9999999999999999999999999999999997048765009361133882181729345546396007852462514060198258749014123311e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832102281550213869674546799957108631588534088491853756350410772923164267e-07), SC_(9.9999999999989026983078307018885860924222169391984209627503499563244190882671591089540155284123647671e-01), SC_(9.9999999999999999999999999999999963970398744165201967075761891084759796374119379603338282198026689212e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832086653616430846835003335484508507104875752511362146811628673508318464e-07), SC_(9.9999999999989026983078307018885860924222169399305364342341693204185112114057855915306950320413517279e-01), SC_(9.9999999999999999999999999999999863890975276340600998265965621538264010542301289237624449553500293813e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832073285245680783436365021644193666935279541363783712762854156073245830e-07), SC_(9.9999999999989026983078307018885860924222169405567990733352721367852182194896899610336624144103071116e-01), SC_(9.9999999999999999999999999999999778281523896153653087700622817569655637754909243623603598976108742037e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831860396786627146962492032017394220016072566617379480084310072957170090e-07), SC_(9.9999999999989026983078307018885860924222169505298983158488119819379954338801420331963311429245195999e-01), SC_(9.9999999999999999999999999999998414969230610991777109874345228789090900443402294471323685818355871682e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831472065412809344138155817751432351380491536127434654991066383295064779e-07), SC_(9.9999999999989026983078307018885860924222169687219005844678768260926654867135664068689552905145760169e-01), SC_(9.9999999999999999999999999999995928141442258493241573862539559055792130783516510381052114173510894486e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679830317614858979030052878262135934090742591817282901346167718653772398165e-07), SC_(9.9999999999989026983078307018885860924222170228039771568933931951136139788994804659330433336555186198e-01), SC_(9.9999999999999999999999999999988535177826367045531220948492289894138864954679376256783734878055398219e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679817876517169034195108142716083156798089771532624112401901734928150457916e-07), SC_(9.9999999999989026983078307018885860924222176056270315356430193625904251318114589670029067778281111675e-01), SC_(9.9999999999999999999999999999908863872495578142400966351592297734136819688483692248613437788350145263e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679793238915355855121979764704928653539732213256568458588348277616115936425e-07), SC_(9.9999999999989026983078307018885860924222187598147647394418680848426594211718773305397846785145006909e-01), SC_(9.9999999999999999999999999999751087609854167119880668260660489987908314267904343564835224785141024541e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679697777311958858860092096081791287862443558999908956124381385728435871621e-07), SC_(9.9999999999989026983078307018885860924222232318657568876180890242677208008871231909478528552510702782e-01), SC_(9.9999999999999999999999999999139762890673179151496807090370157112530490132094364871799064062579321941e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599678921698023984371370721753262016862178540793864114810161834429944171942154e-07), SC_(9.9999999999989026983078307018885860924222595885371961729429698269862720095675149810719308765556906032e-01), SC_(9.9999999999999999999999999994169843720028775405061229361031111152097735198322542613211945817318671038e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599673787809511887912046655466682780386355798635475760798841548287570164184798e-07), SC_(9.9999999999989026983078307018885860924225000937287821494857491767917405513184776157611630538853480107e-01), SC_(9.9999999999999999999999999961293034183194393313475873262734047353975162259520755684931835969019296493e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599656505611163631129380111634514688115070578219936469336879361578207824639456e-07), SC_(9.9999999999989026983078307018885860924233097058609858201822453771548425054686217719049072082024385264e-01), SC_(9.9999999999999999999999999850619897800376787198437449318171470704599906491448911342046840782601245010e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599582775558288639100760358368633720147351433093085355914095435617212519522758e-07), SC_(9.9999999999989026983078307018885860924267637077253743719381848528018748568724870331372967653122808821e-01), SC_(9.9999999999999999999999999378461435496336575883774824938411955559074613996402228623266120693709863383e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599303787936930792961163336108190354395511306681258826472164838322850860910225e-07), SC_(9.9999999999989026983078307018885860924398333275986319508310709753738782581252201247055001214018942572e-01), SC_(9.9999999999999999999999997591857992724877937458454021947497086065575435326407571104820301090814880336e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715598171355928576253866111045165523521567236036949918425554181900676925660042346e-07), SC_(9.9999999999989026983078307018885860924928839103071727378210706721265561568122146029958802453314365347e-01), SC_(9.9999999999999999999999990339898515154613071635340045536877092307150732732340105787826746491305801191e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715597591451600757977135670153003542755539888806358948250499251796236656962665705e-07), SC_(9.9999999999989026983078307018885860925200504530037764160657973276121444464790389644979681885644458251e-01), SC_(9.9999999999999999999999986626260384847423952734929724100904702903791675090937310284237745250944983361e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715581112762379187408317063295029814544727284291770678947874960587448042652558769e-07), SC_(9.9999999999989026983078307018885860932920209192461747402614406665049257019666142438076407430037055667e-01), SC_(9.9999999999999999999999881098700587288247832597151103605635743964685013853453293961424138360690420160e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715502852799357604221663639557734917944748960478412362347838203865248769659623355e-07), SC_(9.9999999999989026983078307018885860969582336458507963398833294334231396300385700701892482298530142983e-01), SC_(9.9999999999999999999999379931234141933946893590481434463286919694833669390475615712244697346430866841e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031715208226515248673879098484765620471112612063317466548070697192251453501986600915e-07), SC_(9.9999999999989026983078307018885861107604716062047148462747911121830087319278661020847047270179460595e-01), SC_(9.9999999999999999999997493179660871197041779835610813482278647333869848634712450964532866047092403825e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031714071485521410960254282128622416553925572464808908945616414863213921142226274889e-07), SC_(9.9999999999989026983078307018885861640129156089146827698947312596345547421867782291159570669386301169e-01), SC_(9.9999999999999999999990213625954346890649753385660773651087551863142219402458725723761462436429945169e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031713633965424904117003134182295298718070777031201083939082887253281125820532257935e-07), SC_(9.9999999999989026983078307018885861845092420065682944348068875191493020856025132209076481205372792059e-01), SC_(9.9999999999999999999987411799454316610847002595685274381240095884266946017684431754699992871541027766e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031701516024287413559832139183003491091597646059608522180835976113410618283410169977e-07), SC_(9.9999999999989026983078307018885867521935125225296908009106072592965662408630522200326394317685221677e-01), SC_(9.9999999999999999999909809950131500266788199396969406738926245096810260679828847814956622962116221842e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031633046582403936252845195678176423157074888990882280078300689736883213343980818786e-07), SC_(9.9999999999989026983078307018885899597536687609200147282322528037489151576803223974053732528543909021e-01), SC_(9.9999999999999999999471339813003960776062137781187906292929882395257589520514559667450864752218430447e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031384588181932838025262970928620326102025598785801692207484223000006661430012525337e-07), SC_(9.9999999999989026983078307018886015991835211332249395737048106929646825409683659562257137396370848256e-01), SC_(9.9999999999999999997880241858525953189052350068168593222034704311324796564195872417166517536312788898e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031028337228952492376351260370890844094754877521151377003410209073683185344619981636e-07), SC_(9.9999999999989026983078307018886182883273343160009262770349787543088101053380706217084800578023382578e-01), SC_(9.9999999999999999995598853257886527448520701476570658946808329977577822811789613020170952228100302744e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439029584868907069255500608866251391973685624687712882106286498836224160366282981110458e-07), SC_(9.9999999999989026983078307018886859099019915829661293455445895313643814104117855349533938806539603096e-01), SC_(9.9999999999999999986355054336427308757141965455350596697676936157509858239509839340232634272240400838e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439025116455994953671877470219084162076155892920003879502513067639677938198739662960927e-07), SC_(9.9999999999989026983078307018888952398282222478637507802970484007201720291769571087569552827586034358e-01), SC_(9.9999999999999999957739871147814405728599082832807011178440399602781138553001066913498882342830010263e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438978864247639862184525414192706300176636736360472797445428213678999359978854266120848e-07), SC_(9.9999999999989026983078307018910619982620109204984303928430286842469291904637844347174430900770836580e-01), SC_(9.9999999999999999661546246926051784268474501274989901776413040046259344490940284876134757630900069192e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438902285542495227124341383054757797663759344045758477517847541973233898978829372153982e-07), SC_(9.9999999999989026983078307018946494497831767972461149130959523573492072276579933476014729128175115955e-01), SC_(9.9999999999999999171145355343491768289508528436381720333664842021573743759210487231068504671670443189e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431437496413488765217806262702881227247250623088148925302031905907088641819454540343874186e-07), SC_(9.9999999999989026983078307019605097673243601597006007403058256538443561567636716707518977114313663148e-01), SC_(9.9999999999999990168108449743606002847441553921883698265863442618033472080858632544928771045926965225e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431434532412887640466749284164738824881784334311664001545197888103949173070366854399116367e-07), SC_(9.9999999999989026983078307020993631005735774244026019293853871694111540160414240205761313844201406966e-01), SC_(9.9999999999999971187002217959087323173560732681698379775362309694647468752038179673752880159163870522e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431417532663777460721969123690587178806676168376119053300570692026523698515712030712374606e-07), SC_(9.9999999999989026983078307028957434479504108249240089304813655485420999652301749135086139637097110868e-01), SC_(9.9999999999999862322637058397128185488455532972589312411368436792120154460566668139909646852780949929e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431344561905293841493760005304658577179168039863128255809059202769910548339222250117388680e-07), SC_(9.9999999999989026983078307063141749561387803656090429100012864572302954988689841283538618477714008249e-01), SC_(9.9999999999999395026605449673563299853397025407274751112097631438983757622453751488640801116227701705e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431027834737001583164022151543991114270505689527168354561330683321651894276841351111778587e-07), SC_(9.9999999999989026983078307211517640683936959551904991129332313203717276340377390423336322523063125194e-01), SC_(9.9999999999997366743606597945152331833347467614778702894661312755887099262364020437917686501253171898e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159430470478219997915909792761623275101147427478131110896026055816462066094316664979251685570e-07), SC_(9.9999999999989026983078307472620186225812244609602573167006560914515309216662220933690526820457716979e-01), SC_(9.9999999999993797498966698260637402811317670813394020454897865146415487410462531350636259551443366488e-01) }, 
+      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159426741524183352168712899766088409942281352490753470062168070367937344186650919264314254242e-07), SC_(9.9999999999989026983078309219508150165067777566184679418777424752658635563276321058501100051835654684e-01), SC_(9.9999999999969917722196020780320284262567048631317441886654680877206003792323951839773300049769573616e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187188024455980722262237911102180287248979756962962416426993657215152e-07), SC_(9.9999999999955982472487817910948653715178849853463483574205866503167314031035602389320902655227834433e-01), SC_(9.9999999999999999999999999999999999880092343898358128047250264559837632328362055940615670265324671904e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187166797823444561476793342312805184853085502785745927702307646102420e-07), SC_(9.9999999999955982472487817910948653715178849853483399886233065839366457930504335474328766605043506174e-01), SC_(9.9999999999999999999999999999999999812222861605128985345293462203372186040620321974504758697325728818e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097186563761930683715596611854215313824322261695474395477570588953585059e-07), SC_(9.9999999999955982472487817910948653715178849854049210359626128671650656791316218112680278929319043539e-01), SC_(9.9999999999999999999999999999999997884091596497904999815966187998941173726924884334414390040209532861e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097184771446190844436112047118280414122885768141305166929554850247161705e-07), SC_(9.9999999999955982472487817910948653715178849855730886408103860204262946896921712420232095255551567079e-01), SC_(9.9999999999999999999999999999999992153387908022065829869570258067821558919315117575594903793021437759e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097183522899473392035641581065588091655081181320926988617852756554907912e-07), SC_(9.9999999999955982472487817910948653715178849856902360308307110931287693651967845821839444541733892043e-01), SC_(9.9999999999999999999999999999999988161317136172190513631843512903344564348158436749001441499884379863e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097142022697304830313504182990676907223798385612652260547381020438842490e-07), SC_(9.9999999999955982472487817910948653715178849895840754053659177429780214325347654915479068079781854750e-01), SC_(9.9999999999999999999999999999999855469651067784065201855192192422301904189056004405188164838940610448e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690097016462798925029837596991637332884704747220485179058582368718689791583e-07), SC_(9.9999999999955982472487817910948653715178850013649837052362701945085585511660558159848576263346919608e-01), SC_(9.9999999999999999999999999999999454007700600118529097204137621461115127580548255084379799335456761978e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690096909056964207141316114285599267208859624224761043105221257490877635325e-07), SC_(9.9999999999955982472487817910948653715178850114425507151665537607608681031930567242690826481802676641e-01), SC_(9.9999999999999999999999999999999110591080693168323418682454813843029453597348930186594197303585890903e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690095198641905113091329941041266102235322123206108025861308747000871272064e-07), SC_(9.9999999999955982472487817910948653715178851719256605768261366868483106921409871257558407988496522809e-01), SC_(9.9999999999999999999999999999993641754496769709105679571418148789967517605237085759187468174679338137e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690092078661457843725339408919218688013846928704563308962638958335674499504e-07), SC_(9.9999999999955982472487817910948653715178854646640589107169886355793339496698144643517107870296504088e-01), SC_(9.9999999999999999999999999999983666010234911940185311777512659635441655463297707972922679240877058854e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257690082803430564499033876791174202568228972647681834473219663756424516797925e-07), SC_(9.9999999999955982472487817910948653715178863349311268569694847449616063612732974667921354770519105526e-01), SC_(9.9999999999999999999999999999954009628432048419520868389487473479298118178224999377417181362984651177e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689982847608933132131929887691426437587541071966318997079292219270117668711e-07), SC_(9.9999999999955982472487817910948653715178957134857758528720558951708775329464209195865976424566725239e-01), SC_(9.9999999999999999999999999999634413486427028124749143340101328107246586302409810188896190435444073862e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689784901109867124964172110259038345854431622434539180124742337455003748606e-07), SC_(9.9999999999955982472487817910948653715179142862114937653917491507732534120653060931102944423513870594e-01), SC_(9.9999999999999999999999999999001504503314394193685878183696615699619218247131511919200849609213633159e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689017931567500581823576510803408114673505630397567865833648371141238823496e-07), SC_(9.9999999999955982472487817910948653715179862486610019865710604191221393983502184044987512952109122061e-01), SC_(9.9999999999999999999999999996549216054526510292425657025884832694371838527372515931174870068879305255e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257682782658377477100144929799932177740322433508613034066551090248006620641743e-07), SC_(9.9999999999955982472487817910948653715185712856244288715426212756187784411159104387049563143027750709e-01), SC_(9.9999999999999999999999999976612715875196342123312716180542695095723186383751542806086499801671299481e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257641535329791255483641068058392341802319079291588221891803789968531674172950e-07), SC_(9.9999999999955982472487817910948653715224413986299286620185120146645031252037119131179816560918004744e-01), SC_(9.9999999999999999999999999844729581216103595629548277021523783967967007565468711892824466966548474263e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391257502684532333694616908657145773721851409588664294286537345901373811686329934e-07), SC_(9.9999999999955982472487817910948653715354693520873563920404164608810572792553088121981656131100823545e-01), SC_(9.9999999999999999999999999400771656029769586620609575747186112017891716528106870671371789835855090831e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391256910313328625492576145028198979155560663866338446380910081492576060421285075e-07), SC_(9.9999999999955982472487817910948653715910497636711622498240653888938375388592390408343871164950177997e-01), SC_(9.9999999999999999999999997506739390073172020411946742479000146457700092276455602824337077640533414788e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391254668836120360934124035648711602991972814496901787213826858569981954884663191e-07), SC_(9.9999999999955982472487817910948653718013608405958816067538274980209988751973751388697818172124007286e-01), SC_(9.9999999999999999999999990339898515156741160474147903823661893865138160657978815774383397352093913640e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391245570509376393472133910477544695632071647477319015269004042966374520404328216e-07), SC_(9.9999999999955982472487817910948653726550295233206389983689641022214030880325722164702415170963562656e-01), SC_(9.9999999999999999999999961249145434291543126718466386720234496242386032480299056743202142381584889206e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391240911369564195887020191572286491902745528716532485208293138698102038912139365e-07), SC_(9.9999999999955982472487817910948653730921826238889746783755010748701772922594922000504776763615717930e-01), SC_(9.9999999999999999999999946352133086857945785377171867617733972888089630697362551804055458485952522588e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391108516225534317309392300435295618655774255743817475277967044785983815868880376e-07), SC_(9.9999999999955982472487817910948653855144215018319548458197421974344045541600175307990897507590952785e-01), SC_(9.9999999999999999999999523035346114741730012469260346628680051430427876182017982741328862808269605395e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345390479750251693835035126779629636221568318419655903246800206781377798482667600698e-07), SC_(9.9999999999955982472487817910948654445096451001100335278436851299798127003782766269058934467776238826e-01), SC_(9.9999999999999999999997512635389576466119510551241852132704394706695616835673123038134031682818877877e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345388112626945033644945346666856242699850935784394566606338997205180362205887473077e-07), SC_(9.9999999999955982472487817910948656666097182133891913939073517699354030532519421028248157087795697536e-01), SC_(9.9999999999999999999989944056950505735129040391643032751461380845893982225223485840643787497556567176e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345378979680411470249605830340924529504995954887968181527817740538488324013043941263e-07), SC_(9.9999999999955982472487817910948665235266718578697069482195571747758295023794907868513987129868148950e-01), SC_(9.9999999999999999999960742611455618963380299797379620550577721773508296643454667026533941813787825767e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345375464501782021647295145243131540576860826519351575358719373783841091584271523928e-07), SC_(9.9999999999955982472487817910948668533453291327636870112427162375055612962663922895188911524321863483e-01), SC_(9.9999999999999999999949503270813975687418992467779681709402130841565640134405305787812092098281136968e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345278105024904239786822615067852234034482023367257216619596737152400848064548314705e-07), SC_(9.9999999999955982472487817910948759882927448358141327899133604969857934820124452477454815739127932676e-01), SC_(9.9999999999999999999638208613935264058496397615723919183749507798187049955673351428264558024128337230e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880344727999279360942267020322377621854727044591802052962509191957289250548858270889808e-07), SC_(9.9999999999955982472487817910949276030632814771188701984275300400184584028263787051143060939198256235e-01), SC_(9.9999999999999999997879314823648393711467089337055779335504619983903504977608755691441302671332911765e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880342731803752307417385156223396344123887783564506969266171962222069933107395503799021e-07), SC_(9.9999999999955982472487817910951149000964607605365004662483533897761463774996192884626331924365844554e-01), SC_(9.9999999999999999991496731210991831891340450360052219894483091186106758372993697845286523801678682142e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880339869567830722446525428534103794048546407429919094206792468249407412787658641612750e-07), SC_(9.9999999999955982472487817910953834550997691427432222203281811980717795099762566117492556524409921271e-01), SC_(9.9999999999999999982345092585876654722304658366183440391576481599003517558539144950511192512409349935e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880328272274271223911968828026752137453709180468231871960685125691908414707751826176119e-07), SC_(9.9999999999955982472487817910964715943362143130717707063049217040617296796971358459216051728392945327e-01), SC_(9.9999999999999999945264208062865656210843251542096076958235906026830172416921864002480923400080284752e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880292371592904521896474617530844915666985654189852349027144000193065478238421022087780e-07), SC_(9.9999999999955982472487817910998400474852017435443592700464957070855861751232070767521872236986602252e-01), SC_(9.9999999999999999830476304037984503249702361979401509587808404034970629111339855965613774113444144859e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879920766321117700787942922689971911604797190892277160528700299866409119530209912452866e-07), SC_(9.9999999999955982472487817911347066544764449586029158925448075362718159629442395592308657131637646851e-01), SC_(9.9999999999999998642315281763658959310993262866514779382228849213767483204803532468143271233602703944e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879305508119392888052858183028989642845544396631553261107567896507972813230559496782474e-07), SC_(9.9999999999955982472487817911924344843711307333995567906003401772889553360164890033430931978290404720e-01), SC_(9.9999999999999996675104724149760340168377573591455751139245616658261226801932661955665838943085288217e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850868010275195312908864100820037823148128934498700447555637626347184556418624926955437564e-07), SC_(9.9999999999955982472487817922522322782635005843255714981446042930933498973605051418609994978541640709e-01), SC_(9.9999999999999960560021013495460095922268317460242495248740846070487810482068344717640216687466282108e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850844196531200621750366610141552894225318947058009888996747170916953421599804994599241803e-07), SC_(9.9999999999955982472487817944866043819221796535201516702937308624904937636564139106763729365961821847e-01), SC_(9.9999999999999884418575891201625416684083526806820859405778105977440346495058119815600936492205752560e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850707615022704915335641342506134591651821613850225498202144631931340078807535026919676607e-07), SC_(9.9999999999955982472487818073016372690843162259410699717837655491508662102702379297083677229569728913e-01), SC_(9.9999999999999447716416156708883433287167918962672011359604725002478067198428354072871172053687081998e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850121344236873112895099586871119553175124196640769661130954408970804009647936630837496025e-07), SC_(9.9999999999955982472487818623096649586678631721110968395919954828591710702252600344948172726817579576e-01), SC_(9.9999999999997573189467510257079960802806657379407871384244696251063991014219090525575515280302290091e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726847576655244902906005566334504361456219113911500940354770807551122145792885612521794419471e-07), SC_(9.9999999999955982472487821010701932238988504428000333669975847229758775993925147918181329733927608364e-01), SC_(9.9999999999989436867128671076133682580771078984890129182749663656713197714085563766001898243149552750e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726843098671871802005320286077286220695108885668328565798214645957321054950003417480994503413e-07), SC_(9.9999999999955982472487825212259289928732187777989320320666315870563872575749953499548413781890275177e-01), SC_(9.9999999999975119079663688278376715846251426563796308445212698563593673321841853261039113087313521082e-01) }, 
+      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726813139043401097512248917876292813572713935482541830510369495864397672970818960106228432686e-07), SC_(9.9999999999955982472487853322479214115160234863039083300485613119635570612487484190177023996176048437e-01), SC_(9.9999999999879326943509256523758084292288115832825796517407920013962322002165712947366819431214661411e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941659704656507914831235628369455928415009712322152040828670146040529e-06), SC_(9.9999999999939060790161031790048854092626781629036776887146727588412807536192754578343529277325609624e-01), SC_(9.9999999999999999999999999999999999833996177671408297742452135308707385067738603599494870829073693395e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941656246952102842271499023117633576848543175013395946585110335619340e-06), SC_(9.9999999999939060790161031790048854092626781629074949445740460548121768467634848621165987434589495111e-01), SC_(9.9999999999999999999999999999999999740035592947874202410758236047782881518649225518053889474598983870e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941558015644839953572073947408240926358477325432885149552783773554354e-06), SC_(9.9999999999939060790161031790048854092626781630159408928954415857052363578801535612682831034961757373e-01), SC_(9.9999999999999999999999999999999997070671764438515137524417910053253229401795788033562340475781078446e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941266057039612972413310616646054898103022484543966302862137135129080e-06), SC_(9.9999999999939060790161031790048854092626781633382589877742782594561533907495048184638065533648975314e-01), SC_(9.9999999999999999999999999999999989136910503079640848733645380910779967035016691223993670221580339693e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941062675486862218707412661013696462361966404619738353912504869475077e-06), SC_(9.9999999999939060790161031790048854092626781635627892925589528201279493601284535490102169284463479537e-01), SC_(9.9999999999999999999999999999999983610165767350823312435607213040683186235728896471229754457381529630e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156934302515503634310646027099796003355806348963396605689125594028046089e-06), SC_(9.9999999999939060790161031790048854092626781710259085425505067675962761729505880671662676705618276340e-01), SC_(9.9999999999999999999999999999999799907769484750926858765327788494626681071264887159765393606938022358e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156913849482598452514751410841835924935597884086381400750454950757943329e-06), SC_(9.9999999999939060790161031790048854092626781936057622699895497750703479221610047122182442694065357957e-01), SC_(9.9999999999999999999999999999999244111580452150147560913367902997619946481068395418451549994202594722e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156896353649135378457569963945851507839152937615780489685381185566291192e-06), SC_(9.9999999999939060790161031790048854092626782129209104080321153322686899957714314973254452093750134556e-01), SC_(9.9999999999999999999999999999998768675120353266900055520804305511284636422401089664721825815569492186e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156617736224809738754216306780029593003319301601683963609080744685347808e-06), SC_(9.9999999999939060790161031790048854092626785205105337345019271497716169494708402249844007351214356316e-01), SC_(9.9999999999999999999999999999991197450678669752689266009085582761297903813480200346020251172249133371e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156109508171307346588766762340355308923834875916265302734118430180518737e-06), SC_(9.9999999999939060790161031790048854092626790815869844235190784783489044951809317926858733324195684128e-01), SC_(9.9999999999999999999999999999977386725560023806550683820607840585443760566501797732128625456697789154e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053154598622887767989387627576510124601384981920141124731912502327882659594e-06), SC_(9.9999999999939060790161031790048854092626807495825750733408642875871006789309621686282177872896657239e-01), SC_(9.9999999999999999999999999999936329524579143109581348636445340976076387923067724635449570980891937857e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053138316356533053229478415262572711135845684398611493252405363212304990351e-06), SC_(9.9999999999939060790161031790048854092626987249701053753432356889705935014135641483640028143697162126e-01), SC_(9.9999999999999999999999999999493870861811751295078199019704019601124597266959944607475070804974318574e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053106071935255997591191564792694270708428704520816473789402301001877080017e-06), SC_(9.9999999999939060790161031790048854092627343223467554359414008173944063439805827663075409308808783829e-01), SC_(9.9999999999999999999999999998617652329996411352438845070758389393858340852356196253883916954722091674e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122052981136717167140310883125486786112237433494695456481225555966092773698101e-06), SC_(9.9999999999939060790161031790048854092628722490279928863491219379204958899043329090871897778757566427e-01), SC_(9.9999999999999999999999999995222629283211432644179828563867900337544515782988634897975424746561283139e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122051965444212044305321460286196536143115127312423369032070778979193664670865e-06), SC_(9.9999999999939060790161031790048854092639935589238919608529174556490625377664741915894861725361935304e-01), SC_(9.9999999999999999999999999967621929367785890172149974867646689369285472496812509540461573285898772428e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122045246475976876026404457468587472484922549735882270429659528080136631029502e-06), SC_(9.9999999999939060790161031790048854092714112030773403363833401125073880134690513913818137831040006305e-01), SC_(9.9999999999999999999999999785038888669136217263033583812998980166090206229504750831331372446466897028e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856122022628427014142084926408548712749986410927708704548777668790279701690148468e-06), SC_(9.9999999999939060790161031790048854092963812033480188881174033936785654517947747931986168148529303685e-01), SC_(9.9999999999999999999999999170409973968890850233650971193207199632888312755769529020050609368485603166e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121926134340304406903742504701589700038901878747507946954840904874523529894907e-06), SC_(9.9999999999939060790161031790048854094029092852011817691521683367128323569475176047474154589578137872e-01), SC_(9.9999999999999999999999996548253841620193193566663153859810260394599508415051679063020920893582640450e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121561009744884812438837438157745571134492169161711653868841754495766600571325e-06), SC_(9.9999999999939060790161031790048854098060015793897889078280679065277191252339725290514843851205638812e-01), SC_(9.9999999999999999999999986626260384851878851759170528230197527994587744267591148822617641325425585707e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856120078941196903260965031492689068814604994950147495077178616107827554419849813e-06), SC_(9.9999999999939060790161031790048854114421839090521561123984936806123423835324128228699761719236470536e-01), SC_(9.9999999999999999999999946352133086863997866453265606964291902721075788956617650840192217286669480434e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856119319992351624089039003894437206266992184997868488146121044090313989986981146e-06), SC_(9.9999999999939060790161031790048854122800525025491530157246372471675618192957937544032583120124753041e-01), SC_(9.9999999999999999999999925728254084059089171594717779716549198756776781947738509101413785094625002233e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856097753534650786845235099906115144947522397478403943554791086939141797700992042e-06), SC_(9.9999999999939060790161031790048854360891111669261418452776441858828979839869050657863437644162286981e-01), SC_(9.9999999999999999999999339675561721679908336122257394570169189108177098828101755126616956979737756025e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235855995330935408806668462537517472271545340047744854478415433189166314745783526759e-06), SC_(9.9999999999939060790161031790048855491621854630174468753219353471168979319241999967181393215875699168e-01), SC_(9.9999999999999999999996556416443457432313835771620716336953193819653896202472963626655283033214806662e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235855609739265564540729776223890814603207590870228666564670837732271193746300381017e-06), SC_(9.9999999999939060790161031790048859748498350143300337130715674691237781851410398813792941216896341628e-01), SC_(9.9999999999999999999986078245229648644250269864900670760384459117732252998869740564579675468166528786e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235854122031339844451615266041666260510285189332449090652213256739742133530446398594e-06), SC_(9.9999999999939060790161031790048876172579564719910856316111425509873477955697488661074239224447665653e-01), SC_(9.9999999999999999999945650871971996736226665587649713758342525396292396251341489218147485387172444718e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235853549427625573921171507616996223830229632056498891619477584892812210651224385107e-06), SC_(9.9999999999939060790161031790048882494042093996546755801459371932890203613039054997642565795173033812e-01), SC_(9.9999999999999999999930090785421857569807094436050124428992380746214037672012348614899975744108817841e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235837690091882969420598866893480056987878026010097586828431188199875743536166275951e-06), SC_(9.9999999999939060790161031790049057578824357085809575440788048788367589764980527906302531308706754890e-01), SC_(9.9999999999999999999499124952276646324781319738535804573491063735590335873266675333408400091205322615e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235748080821247109357956421358027911839103705913128181211791262234090542438145233117e-06), SC_(9.9999999999939060790161031790050046852265103175605178475598074675610700982878749332961263832259234569e-01), SC_(9.9999999999999999997064058654173544703003236892543391984681430351462177662719045911103529899439969321e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235422911293978913257243371577207703658003257569482681051163819755260988563458049211e-06), SC_(9.9999999999939060790161031790053636677009616345262238074897278822289868626977773056067565369095115482e-01), SC_(9.9999999999999999988227814910615681354635879482529172561120099837241513658474840803780269817224906292e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358234956668439038942747771256342243211185542655230450205244904998123252154495716123994e-06), SC_(9.9999999999939060790161031790058783930971810339576499575723339420743103138020498795040026277888925490e-01), SC_(9.9999999999999999975558006812196059991103747411512730964497542483718867699293518004533600635414229289e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358233067531621916159000849328309047826153485081846473111038760396932048162382973789172e-06), SC_(9.9999999999939060790161031790079639729326755130809727838218305929044271604594182231757273320697884721e-01), SC_(9.9999999999999999924222097444348307711296069945283467844667849825817671734597422369341677101234829059e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358227219503495208701616534925878668911249966705887524754013341793455820256791308285489e-06), SC_(9.9999999999939060790161031790144201117511658188400464759469548984550114042931557935345826553613394704e-01), SC_(9.9999999999999999765306216301068352140601845514306705236951892545835403088877659883403948846180082969e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358166687001082658132625361092595998367455484759772839441455849505852771999601680844672e-06), SC_(9.9999999999939060790161031790812471225210433216453725663089519717662872416490122591928323907174373364e-01), SC_(9.9999999999999998120379798323290310257684416946582475528653414090722406476728113325643085742132642311e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358066464745351006346839205172285172655467548123054854800401761594167225065465988133569e-06), SC_(9.9999999999939060790161031791918910492748770915922301555461424332325351941234742812640588889883619696e-01), SC_(9.9999999999999995396913403381425936213819346760916376568416003688323187463660497318580682668638157194e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733356226531982988510117404821522104067854208163952587539563852882609635812048055882635022e-06), SC_(9.9999999999939060790161031812231503170357210293476557495301194476235431068374841349394346143739355941e-01), SC_(9.9999999999999945398088185718106422190434560824671367149512609953634318581279705332823298219821336664e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733352347401019966400653228711083081293356178649177469381848327319081113522975556580368798e-06), SC_(9.9999999999939060790161031855056550262726521566125828908815956646862340493529985638179331291212970287e-01), SC_(9.9999999999999839985545410224675056732447529327275559590299805673816710200026990342417421939613233172e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733330099007037899778001666848213428146517030369808050254457861665100803445755650781480781e-06), SC_(9.9999999999939060790161032100675615227034989501712313656065469536793879609673107320704069166791371876e-01), SC_(9.9999999999999235401734067720030575848540093525528817491608989232391701624221959671025772890213261809e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733234598645627176520740117528640537364656284404942476065752732079115387717350241126821650e-06), SC_(9.9999999999939060790161033154985849591034089567778947301651849370898037880128614025829826217631350619e-01), SC_(9.9999999999996640249358897564192328291975542959572115868732031466661459379360753829743283926367640724e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732820082479575601365281476959116845896157284637161522161600574313997856996779066344716727e-06), SC_(9.9999999999939060790161037731184617027538451239456933996750170255571230436505776275526884895273344666e-01), SC_(9.9999999999985376076145471657550793317637601711415122337074116484291418184121457387702054604233843148e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732090643045005122499195426827193831280793202837534889090012654146811429399079674775130682e-06), SC_(9.9999999999939060790161045784090908227537673318906188110385593289743147588469486309713564441659776460e-01), SC_(9.9999999999965554093765457954537053229700993914073576598931540255465494117388470127500914558074800536e-01) }, 
+      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962727210380518152957925065662608065472771441817054591321342841959937888564558380879270419229e-06), SC_(9.9999999999939060790161099661486265015310348988940031375489898642725009840308203538615785015679551469e-01), SC_(9.9999999999832936533989495237312511095807646852011530453288996916599066999901455462304650969540492773e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923246385058008006577363897435558570089666555799076898078031863963742e-06), SC_(9.9999999999458210534709235993504687597229374788071604701246613387423215672804708404919520828035931005e-01), SC_(9.9999999999999999999999999999999998524117356081930224460645895661490437219406452637053801236289074905e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923154723239410612576648578988378930817599357373966180580998463309886e-06), SC_(9.9999999999458210534709235993504687597229374791088906456985657058758395954605133766128816671662146443e-01), SC_(9.9999999999999999999999999999999997688746252810818279792195553431116640549556040555326215783349623542e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581920550665977110648548007642099389226543724014160862865971463879267979e-06), SC_(9.9999999999458210534709235993504687597229374876808638727343147004217747165874912610506085124099096442e-01), SC_(9.9999999999999999999999999999999973956354494978960339533748960307398057546452264842693577320252130477e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581912811005909291136027281071025516972871162622351369765263288996490770e-06), SC_(9.9999999999458210534709235993504687597229375131580912164640160286198045063494158235494433399782332612e-01), SC_(9.9999999999999999999999999999999903420023569710007631276261642234982344215967632765456349568306056912e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581907419474184674353205305512718401442993737127965162022461137910535840e-06), SC_(9.9999999999458210534709235993504687597229375309058060095365137541191973778424190364699116869699202417e-01), SC_(9.9999999999999999999999999999999854283645151375068159349860255705330720083781422832629456182697123316e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581728211396952000877110971828011443613399470682047427073603172950540183e-06), SC_(9.9999999999458210534709235993504687597229381208186556026570049648166008276209012341017166447271313476e-01), SC_(9.9999999999999999999999999999998221049093581946706897065934523327198208379885809760072003735983674166e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341581186012882477782134634036468994649050771788527044677226251544324689332e-06), SC_(9.9999999999458210534709235993504687597229399056147186917579529315898651811464599269703595875035251736e-01), SC_(9.9999999999999999999999999999993279657157887106222121513438678485851360015901269706987556276379743396e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341580722208078703974192875042733816383031329956535608039793055938013268274e-06), SC_(9.9999999999458210534709235993504687597229414323562454922094158633906391093435706843061301543922367984e-01), SC_(9.9999999999999999999999999999989052715814591710038130951327361567730263020726237509040354327900832336e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341573336215288474697402558730041527120867191916288482129163612508092986823e-06), SC_(9.9999999999458210534709235993504687597229657453901290118545618056506171546187813651419320776898134222e-01), SC_(9.9999999999999999999999999999921739574526974627542996503780330377495906801806264605736523857688620072e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341559863372561403776060450901936227943750677945869117345983990341558882701e-06), SC_(9.9999999999458210534709235993504687597230100949706165441473998284413045447682224320847000995676401983e-01), SC_(9.9999999999999999999999999999798953187944945877042811233715654155310597472853003083913623907258755323e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341519810644925667503689385278568279129803073026384631542929087866306231777e-06), SC_(9.9999999999458210534709235993504687597231419395786187692306393465253179241329092495179845555633184238e-01), SC_(9.9999999999999999999999999999433927795845278100464046116182400680488280124700349380899730407811304415e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341088176829504422214472563122320920467980915882556929073819786321485320573e-06), SC_(9.9999999999458210534709235993504687597245627814177134747367594192799920268189489147538223490312033423e-01), SC_(9.9999999999999999999999999995500180657559539220321226948063990358601368266595072534769707560389136975e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985340233395174502480951586737343327750184309891479312498150699946421909580097e-06), SC_(9.9999999999458210534709235993504687597273765311642019315691892449931706213182958641103971152107798438e-01), SC_(9.9999999999999999999999999987710024351243576616951552591065980711903253212212904944060298658282942916e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985336921432104412810156856557930357164766329440053453545897142223479477191017e-06), SC_(9.9999999999458210534709235993504687597382787717472930348418956808180256641375152170364188394204942080e-01), SC_(9.9999999999999999999999999957526047138155129642489155249119192049431911063373371946076018628099964015e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985309995989311003095731214928639699391772410330310153243764605713875799101067e-06), SC_(9.9999999999458210534709235993504687598269112984173629159078615704610575608458560078245186853021748667e-01), SC_(9.9999999999999999999999999712137757918314523800311227167947700338217352859763285746447293022659992385e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985131879882384643889399307381389104801185143102583754739722116703407239740747e-06), SC_(9.9999999999458210534709235993504687604132296263515485049818923488718361186738407206939044034446095531e-01), SC_(9.9999999999999999999999998088855010202262687003642977535624651948480964743894631062499871507728928173e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021984532287997662621835816597342105198622742764506625128615812978806702983579394e-06), SC_(9.9999999999458210534709235993504687623869518088067792188616438316986946494540113142291140550702413472e-01), SC_(9.9999999999999999999999992624401632371492757680803153760020065455145870549797014996780778113132179658e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021981974283484976886521464289293137484591271409608884167832950798029229505935258e-06), SC_(9.9999999999458210534709235993504687708073296994266593718885853539078318775085051863837361401145467741e-01), SC_(9.9999999999999999999999969311717194802210024840142226239766631290179504113997530058982845816874993047e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021972295033754520121093526914996592147536958240964687744107031965496363351919475e-06), SC_(9.9999999999458210534709235993504688026692517656054608854732107594504149714918761883027914786414035085e-01), SC_(9.9999999999999999999999881098700587709012935668437053038543664415536903800342375347288135111845267689e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021933006221733835746857401287387867993702176320272200067335792474893484250783024e-06), SC_(9.9999999999458210534709235993504689319992206718546596401645066277904371438834998306444743296682915711e-01), SC_(9.9999999999999999999999523035346116324527479244501868824341843169457082765923898955344237158601889912e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021912886910413115359435002085999337045509792245383894627620294484599967071534342e-06), SC_(9.9999999999458210534709235993504689982274870331288300009054944423951097970300981345710537827167324100e-01), SC_(9.9999999999999999999999339675561723796689501636466733791799662917286547366633542416343793943228919272e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021341172124538863953592359085399884730106064473283724623779962504139289433980767e-06), SC_(9.9999999999458210534709235993504708801845042479214207252075885175590795305756452998882900074089317815e-01), SC_(9.9999999999999999999994129283506009562785328978365983263636577206917335333765887162833435907868019045e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943018626006045501243179231245559137437641467618296303176064924330843605787167536774e-06), SC_(9.9999999999458210534709235993504798179030688196100111368828236524895729901907684462639742851791958159e-01), SC_(9.9999999999999999999969384288068242393708348952162177073808481885159581222687327650606229318697890138e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958943008404185567706626578761463718418152190785605521021397781201860840724141563175675e-06), SC_(9.9999999999458210534709235993505134658465052984844298960404610785794527021400238637944233992612605114e-01), SC_(9.9999999999999999999876226487136096119803043308281959786507589105613373691027361501850995642846173195e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942968965876783067043224272309794753163106123793996813062387916352086283667716862703e-06), SC_(9.9999999999458210534709235993506432879252728418624720811680333183223534491963865041896362373277123988e-01), SC_(9.9999999999999999999516800675770972078933983146618486657200754194162477819172233872688174537493686724e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942953786471132121014968898974755905062755665179043623935383449689055283962273802298e-06), SC_(9.9999999999458210534709235993506932551286542689435062225998634262288635406531202025683560190872268770e-01), SC_(9.9999999999999999999378461320959272466181886950344833665380562106876079286602692750735959745457959405e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942533364310758561007254481723268987400861827813031949172743051506726479185179351947e-06), SC_(9.9999999999458210534709235993520771907106205749831110650901855701696508567037293819428989738633032771e-01), SC_(9.9999999999999999995546892961035086436933161876438125086376809884756813043826195296366505268295996768e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958940157872438862523394119314723129106101509014596736488169357160231418016777560025860e-06), SC_(9.9999999999458210534709235993598967778686038446789282906517258587406624478796679591563677091839748099e-01), SC_(9.9999999999999999973897559615888364568173453837286527884595453421634772303032792400487426539402674720e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958931537809318911619590830694775273517902415304968002273063727528718185249115726481137e-06), SC_(9.9999999999458210534709235993882720948592583386395603350300289634053075073598344351502607514069817586e-01), SC_(9.9999999999999999895337568673435721901670054994782604394475694931528167629240024841680851414882364629e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958919177970829206529966602810562828350952542730155997112168967311112453591838739864823e-06), SC_(9.9999999999458210534709235994289579146982053796969742778055931365417609646320922357273320988485624802e-01), SC_(9.9999999999999999782694681227045453634283229700387561617568796487222841776773805278310845484714623826e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958869098005641108532525692716625548167703484646492245129160067135026079887413667876225e-06), SC_(9.9999999999458210534709235995938099427308395877316694028162399809853740485660278830021258721616230868e-01), SC_(9.9999999999999999326284843290994433240171322687885706212969405815150148187663984877029482206915147973e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958714070036067906098247226639744032365274443636123709225921999751782925376482163632306e-06), SC_(9.9999999999458210534709236001041272939896565386787468261904151304949622299906864186978156324146730460e-01), SC_(9.9999999999999997913418636161994494750057633434216837342783690293914094711975092156721954431725321885e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770957109387100405252339244274609469889693210386475069708108813201357024699341179619807134e-06), SC_(9.9999999999458210534709236053863840866964329953700947446502504079832216325886912942127028213198935573e-01), SC_(9.9999999999999983288946038113965299749578085446939138059299771834553987401586182801256223666288207500e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770954452550902718909820406133956396304655013821211820776010219597058368695093003529002052e-06), SC_(9.9999999999458210534709236141320937471176354178480106323382777539465901886894896095672494070701227000e-01), SC_(9.9999999999999959075547050032290457424907038480449488891799548772314496124374485722335908241000146183e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770905676957810476558239989956850911892343991035233895298164732847900220782058127814470233e-06), SC_(9.9999999999458210534709237746904210053333451468769843160130438237282019342565233664703001192582256401e-01), SC_(9.9999999999999514553262442777832862544633648939158146331107716792049359008550980986421190062325555739e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770802843355803770403217392212205119325787806085118182700667262705446469082997885744989489e-06), SC_(9.9999999999458210534709241131956052049243644218405432753941827606845563884959360464212043728335532585e-01), SC_(9.9999999999998577366755823251193593662349229695961061916269979363957002656949632551705688360491916829e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108770213050818802698141190778218955858049735325503982661624086238023565734773930983936302247e-06), SC_(9.9999999999458210534709260546605299098880465619175980853138274504201817123443233523778866887607021395e-01), SC_(9.9999999999993202220922205034333786645157933437023469049728294337944004199321146637059433060337321152e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108767681389410507358371261443578113006448589619829073611802061535305224195609556159045836889e-06), SC_(9.9999999999458210534709343883228214444539272369556330246269666626261160866651663921492550826836768155e-01), SC_(9.9999999999970129617562176887676799370926737061206249481153783781566858450469101790428749723219951138e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108756692796642843052992808031780500181557227688810465326079687221961131040112810446127619063e-06), SC_(9.9999999999458210534709705603088875257046871716790470580158521260356116011846378924628202571937178443e-01), SC_(9.9999999999869983744349263197051738076255137502144014124667766353918111996160835747148730628753137175e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108737355763369764319228817860151633610847085929457262467134771200816090810207304816857952642e-06), SC_(9.9999999999458210534710342134911376770755226956219169654209950175936147353096872984576409489279496337e-01), SC_(9.9999999999693753345842021045590833789775102117090706787073631977392622693555322919414109285481856221e-01) }, 
+      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108607982721016282913185459267438918935319392886518735858016300126801901746111037405959888722e-06), SC_(9.9999999999458210534714600805684120893713968904749701182230070504859075669369334986111941085580438890e-01), SC_(9.9999999998514696430127372590670197107227463715756210343178265554928839637020716488139626665648674413e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101279994144029457266103832670794717071307575490225414545112901616218762e-06), SC_(9.9999999997174574821673052181594664246834506373262751933474970817389807110157028185244016730440056865e-01), SC_(9.9999999999999999999999999999999992303290762406537841916503452443452506184408937354733701417835726066e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101278902531902623261514636877853343673302974268585564301258279835161902e-06), SC_(9.9999999997174574821673052181594664246834506455321569558754312003435556011254957420324358067286694467e-01), SC_(9.9999999999999999999999999999999987946841071869805533452724244144505546874185285697413650970326865987e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101247890486429442823671625537659260844189330168559253465653032599482663e-06), SC_(9.9999999997174574821673052181594664246834508786563336770780488104889579234190221705230375452792858955e-01), SC_(9.9999999999999999999999999999999864182719564366376428808229975077676326409447444780297771412820669779e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101155717901192901641260429928149443455849790960175243744758434451427715e-06), SC_(9.9999999997174574821673052181594664246834515715373649562403301231908286994951082554505894219256001717e-01), SC_(9.9999999999999999999999999999999496336649922121393672632616431087173659837651779518457133264713856369e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101091509471741456498823302723817256769100205438500589557250206522874475e-06), SC_(9.9999999997174574821673052181594664246834520542058579898432210712020188642821955139844954848596981091e-01), SC_(9.9999999999999999999999999999999240091060726561466341576531977941613294052389655641440670200914273257e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809098957297939314442199294518702801897550679986546345940031136890869843648e-06), SC_(9.9999999997174574821673052181594664246834680975302777292270330136235229188914252496367477310263916613e-01), SC_(9.9999999999999999999999999999990722793623817980876398598422734569322474687087313218862022795467472255e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809092500187633101654841069069803172470777175855128671460292114955833396788e-06), SC_(9.9999999997174574821673052181594664246835166370090888142990457373397494449047247558622202621783202295e-01), SC_(9.9999999999999999999999999999964953497457378610434410638699327995786294834869745249815210598812773612e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809086976677887924627470781957711229388817513329779325449951137698014785151e-06), SC_(9.9999999997174574821673052181594664246835581584128630193909288950059387442096159738387723302066828215e-01), SC_(9.9999999999999999999999999999942910052053522084027285880271300425411370652963271126034562337712670170e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808999015960744221455152373803891718831326201832174357789308783964324340353e-06), SC_(9.9999999997174574821673052181594664246842193779311197558920900284470551079562493576566490817681502208e-01), SC_(9.9999999999999999999999999999591872875422426184148516153081533375541351971981066676230812920540806807e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808838566182103062453848273736181421133806137804970613362697731495627871684e-06), SC_(9.9999999997174574821673052181594664246854255132240389995670407473222428441323743413430354358377280584e-01), SC_(9.9999999999999999999999999998951543429344134236035773717426100944710168141434392951840581113915652285e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892808361573210885794592897306879911657472314882201472542205456367882004424079e-06), SC_(9.9999999997174574821673052181594664246890111713778357766357599621217942533810962843276827782175684423e-01), SC_(9.9999999999999999999999999997047940647031280395866501254740189775580694021238832032823176689897000829e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892803221191812443220283225032808753380597911174551883889392204275489310143574e-06), SC_(9.9999999997174574821673052181594664247276525174503240722611875588743086351220037441309089042359167172e-01), SC_(9.9999999999999999999999999976533499297396813365256570928682723233208766886108992539496399180091009946e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892793041489569203113372428151427105501440051652190642292279939910332733444155e-06), SC_(9.9999999997174574821673052181594664248041755158050969848980865258160917876275443396335659471617908957e-01), SC_(9.9999999999999999999999999935907933130465524797197853738582182237488113890368262113426371319056481843e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892753598904791171529627537935697704243299375800329305888173331598424968555902e-06), SC_(9.9999999997174574821673052181594664251006738590726124087496434910501348276418319871373432219964019196e-01), SC_(9.9999999999999999999999999778498875438352048861772728840017224628792086074990256413667217652563196121e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933892432940419901619755108095194771664869188520795290988622205620155001552328031e-06), SC_(9.9999999997174574821673052181594664275111322521893252617105862642007953606485394554357608301065258383e-01), SC_(9.9999999999999999999999998498802064707071963907553766618600101371966945599648132060355953519130358066e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933890311733299199742108867189098118628780289486509721423060797815823939555557874e-06), SC_(9.9999999997174574821673052181594664434566997284279059749254543175203033820406010680176160431911764100e-01), SC_(9.9999999999999999999999990033403158460563016804106595269389153919687425650488735802777226248394349430e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933883171118127809020493162090026383183113208281874969019070982250938336233186540e-06), SC_(9.9999999997174574821673052181594664971342307559442619497839167770496406876412023079669685083559163555e-01), SC_(9.9999999999999999999999961536348216547678553035510529781251433375163756024066360150480453657178259792e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933852707520642266167513011819748676872520547120655826017758203833581445136395125e-06), SC_(9.9999999997174574821673052181594667261356066866287567178230825584380878837134883351760374590271125643e-01), SC_(9.9999999999999999999999839960995052016840538782807140196506622681344681926427598176411932890254571078e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933737436118153184715364320978388218932379474634694258780909446489047637292846003e-06), SC_(9.9999999997174574821673052181594675926553861705451215991438655671079373761433543879145751069442793922e-01), SC_(9.9999999999999999999999379931234153568306082152485447614369704871187401926120000775003011947107612503e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933269540714080326724387281037972971267432127285156834999071927373965201157471174e-06), SC_(9.9999999997174574821673052181594711099251825292241781928024856069527737990699712980659644736977722506e-01), SC_(9.9999999999999999999997512635389622588619229085139412464808578679153248089094924644930041115919597382e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887933029937304969355253312858419925368936092632404137664290917772511705738187032206e-06), SC_(9.9999999997174574821673052181594729110752400736315122803000696388460975937728751657799893545861644332e-01), SC_(9.9999999999999999999996556416443520897236658133297962812444524882524114033200623342813410608845059153e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887926221314010118184055225553117248675937450520082025980442095023871556655045356882e-06), SC_(9.9999999997174574821673052181595240929523461696097706418511196533226056477586686158492386248810026605e-01), SC_(9.9999999999999999999969384288068708494595998330769107554038172278863700824198372748418567827835201006e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887893886059663221908668368062198433275119200584917698333997637163131149275081287470e-06), SC_(9.9999999997174574821673052181597671639730955084685263096586636982567917228475882547627976554122279682e-01), SC_(9.9999999999999999999840339451235026398845559588673184720381511162768834292102066559472771151094056041e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887772153113899935488595266918773617402863470993320371779425240039152089963233788058e-06), SC_(9.9999999997174574821673052181606822565549587505834022846595107607574888201868919759720441509904141157e-01), SC_(9.9999999999999999999354522702902734104863931549408826747805219202307177749141499970496157216627363702e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887302477334061539428318548238325737152958121742428032519364379163285972286271228711e-06), SC_(9.9999999997174574821673052181642129098166213994134045650839109471614582866294430771692141120291679807e-01), SC_(9.9999999999999999997480121662980317685005527861815219525043013751083235684359908521478254250941864620e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887121703882909694211998874824254191207049082315421949574838571355991653139981342818e-06), SC_(9.9999999997174574821673052181655718225013480452682462942750820585595402121189927883586751791877819763e-01), SC_(9.9999999999999999996758683685177906755210533777467732010829886942239989608105974191610545102390663711e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221882114843494623914772516678382289174509585731308894402138776046862592973706717482532e-06), SC_(9.9999999997174574821673052182032094625914397559286857136211215648291370743491594848193907857268094924e-01), SC_(9.9999999999999999976777103366562540330262363752795590025457474443605920158714875703881383869786537739e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221853824812004554305853565831617974635868692726765812487620965512471267523337245066234e-06), SC_(9.9999999997174574821673052184158716781890172208751676325695157793934482981362527581954489871995383915e-01), SC_(9.9999999999999999863876105016871975423472590745980569694746216193719109314274336302466104962944539096e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221751167396083717486838102935788344417912316859444734726848852477531761703912304063783e-06), SC_(9.9999999997174574821673052191875694235559830136900620760593899284304323445844037193048401134566308083e-01), SC_(9.9999999999999999454186750322082358909831141978037163281303765421692728381989832686794429845936911345e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221603972524898220914871060146221667472818535962943112992083287465987696569357938484864e-06), SC_(9.9999999997174574821673052202940647430078417370638159516362441581612470219115422984947706219956429387e-01), SC_(9.9999999999999998866755523367453992485439548484896946413050090871910396962598290503139686021944795220e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837221007563920451147399490166704532636156655461353022101256873953962329651110651890449897e-06), SC_(9.9999999997174574821673052247773957448731127323340981409612297634106756338208721370943545562554620461e-01), SC_(9.9999999999999996486584017017016257312457741560052955533038684677046754407018741960632518250824946903e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837219161316331497329959999867756479357267189497397613110197432901711919680715818749384581e-06), SC_(9.9999999997174574821673052386560336299678888132310276552167314070872054658530921110313841524562744259e-01), SC_(9.9999999999999989118504696682465397719850280164267909987134203540807245047281634018094783507632379851e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837200050945414824887947561618756702997475737696161600578502566283163785416334328846274627e-06), SC_(9.9999999997174574821673053823127779307876296402504872395533889432587658537704133837488944462610307832e-01), SC_(9.9999999999999912852065895348314652358905412150858908129740242395128839896450115204654087372768756774e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837168410348961631530872640592517556712141861176979773712940203947438109360635972318325174e-06), SC_(9.9999999997174574821673056201619067635668386475453074557799791883906182278496574218891824217398113920e-01), SC_(9.9999999999999786579497793077250830014655181069057279515050098918370886407865508449809298293274877944e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166836587535675867088577429248818507199324638525753612362543530570440089422014466215554866541e-06), SC_(9.9999999997174574821673099867210252348593889935594794890173756867420001985291992416360583825331645619e-01), SC_(9.9999999999997468401431026190294097293122084391697268166678684686078469990387581320017168279984577241e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166835362877375232710546615190752471996590689740798059220264290277420603635416155639454858768e-06), SC_(9.9999999997174574821673191927393237399700236834434761854032600230024667143088977599944601887582109873e-01), SC_(9.9999999999992580985705547418802312879591706428938747051059777414919884746154671346234026834130834341e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166828338963868405934097532574077843536616954677632125309343526289938580130664423389658227966e-06), SC_(9.9999999997174574821673719929989859376890919864926985106846913308637293456496545806214767384490322909e-01), SC_(9.9999999999964549668472091583476623325692488165715222809896128726240554794087634817556440769840322623e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166798189089726469691343498618134406783430491249066201771810752404672146124160916793740112971e-06), SC_(9.9999999997174574821675986360494633074932172246614808474370905053006981099249157029190873212203965583e-01), SC_(9.9999999999844226335076844363893776941067155723352946363123051839251379553609078509633316389453006581e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166667324556319146020107269718904382915808611945932476119315173571925693864073499038052966946e-06), SC_(9.9999999997174574821685823727281331372020445291832255099738391786372744765348762197405587275839274938e-01), SC_(9.9999999999321966878581318602282185018385397721934306734478657715117969474107727867331605641847943940e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166437037394872332848154728844871986805194786372163417623433723784052983391967529631323126795e-06), SC_(9.9999999997174574821703134905600083434823204672369115492326500305511024592434012869489200004637134058e-01), SC_(9.9999999998402927589298499544907370693374144035737976275964821543459157841998352873995286790001393899e-01) }, 
+      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138164896317561048107757051043871652735250514052455752176914197183379076911239211493105045117396e-06), SC_(9.9999999997174574821818954109826173471866207759928049187583886372512274404380030281765846710358981786e-01), SC_(9.9999999992254160753323058553001265377532843228811113779902149783857676792550151228365811304309474381e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204361549566045204711575522576181651460783722368167807911214893635142969e-05), SC_(9.9999999988577342234270202117031785546445257276087247262434106801237120149823932756676887785846244310e-01), SC_(9.9999999999999999999999999999999968883665292583937731777979346978721327199336385381336468802761846427e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204360662219254822115894810326672355313574979379329878478781141704251614e-05), SC_(9.9999999988577342234270202117031785546445258617282362980809084064154833901250400983837579384615164489e-01), SC_(9.9999999999999999999999999999999951271365993988535409799543460607160684286457411284284221834085123890e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204335453229415512329733725793534839735028163730380942002443669666763678e-05), SC_(9.9999999988577342234270202117031785546445296719830781619430884314292273325810411457348994890557160239e-01), SC_(9.9999999999999999999999999999999450916511637958505037535154164649246826110224567950853477558914884801e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204260528221108648540705512040170722468537719124750673878955326386931178e-05), SC_(9.9999999988577342234270202117031785546445409966485049672516618503438227716432697885114490889219819899e-01), SC_(9.9999999999999999999999999999997963784664706657178396297836887080342699786913280604368312708358511776e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204208334642099507439101497044859586637140776507613604341327679168060251e-05), SC_(9.9999999988577342234270202117031785546445488855341128972258446290121874058740749300061978181551134373e-01), SC_(9.9999999999999999999999999999996927832379831057788578978085000202468600597117957849163645057591740032e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897202473482393078450462730379291220408334110696606434891915689269716087635e-05), SC_(9.9999999988577342234270202117031785546448111026726768230780537526166722610638077042533834561672038617e-01), SC_(9.9999999999999999999999999999962494015320070252937957459832464170745113590997215591476185002276985132e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897197224643575226457519335838252609338459144006722707165438049165095307422e-05), SC_(9.9999999988577342234270202117031785546456044471758626406987800734230007611647497307486080044818990231e-01), SC_(9.9999999999999999999999999999858313641612699299345777199719867999286071752971230397629341137961685557e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897192734707522349378251394442778305321141557181846284009884354077116255431e-05), SC_(9.9999999988577342234270202117031785546462830860540638155837308087654158513152954010701670053898863292e-01), SC_(9.9999999999999999999999999999769196175418079679681191584428534415248885451904364651626260545766153354e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897121233431456839661891667351825489610746811718805437382531913683793648170e-05), SC_(9.9999999988577342234270202117031785546570902657572038896446858126174096141088251368285940859333188347e-01), SC_(9.9999999999999999999999999998350019492810953624359122131427365799139182044705717534746814410871322319e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441896990807438015599236457140726234787085948568510281013766699792689002662886e-05), SC_(9.9999999988577342234270202117031785546768037202106409323310211842270477446263041318122980397708468513e-01), SC_(9.9999999999999999999999999995761289068921855868381852120549068281563465216874496399304773789099661635e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441896603070647959708800886642578762414575271680449768067546217042481464721950e-05), SC_(9.9999999988577342234270202117031785547354088444578431522045982803097713289958223184597209835007462262e-01), SC_(9.9999999999999999999999999988065384300283912228978750080240170255054958048474918016232906460053805674e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441892424570956425933080819654249882912902398619720462175815330606666042418707e-05), SC_(9.9999999988577342234270202117031785553669751540513551829203014949610421901996466689409499340017247964e-01), SC_(9.9999999999999999999999999905129391310834465543984389503722161481899959828100687812804675188145209095e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441884149721410014467439826029826707193592950226178636468217786975440141359822e-05), SC_(9.9999999988577342234270202117031785566176910990728369385275778736448714862618652793227701602482558071e-01), SC_(9.9999999999999999999999999740887937527689469267334875982203312775971624799518999813747466254916049411e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441852087736986400700457149433548535502900463016994440892479543508815940684458e-05), SC_(9.9999999988577342234270202117031785614637532447023464340678543239441693874737582583894206001567482835e-01), SC_(9.9999999999999999999999999104512991569846812071014969506927768799084751026369737867205989545775659261e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122441591431712395573186829084130777124856038097362349544116229950307261100223793e-05), SC_(9.9999999988577342234270202117031786008610431039527722461968562508339897443674843119624764379759365271e-01), SC_(9.9999999999999999999999993930941656403004870716646089239377460357922222639040202872364612687767255604e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122439867150455324359709690093121398234624645526656391599029358433952955591255479e-05), SC_(9.9999999988577342234270202117031788614804114471382798112618513699755182636890471053318715484828286065e-01), SC_(9.9999999999999999999999959706940506410027821744717970289771042487964553393819216799978284385483309410e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122434062706003000740255217285205854679103771838474445613382041361724998278946496e-05), SC_(9.9999999988577342234270202117031797388028555344672806771443250951647711417516234024062833157828284127e-01), SC_(9.9999999999999999999999844498755764661986758061815733935601060088958819710241952801421566624225909679e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122409299537119283918732612460379145762190096713186311928725736622573336578788904e-05), SC_(9.9999999988577342234270202117031834816733450113249279393137348772890348338621262383740977554063888346e-01), SC_(9.9999999999999999999999352992676418122439818950282586757844422976457157733269851102813585086234101282e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122315598023085864978316610157840858399097251295568933631409349886520289780643717e-05), SC_(9.9999999988577342234270202117031976443450669490897973075718078292891740351960605707900202113534036145e-01), SC_(9.9999999999999999999997493179661061910664657923160555874767326386743418470657193146307583851124981297e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809121935256439447564867654069049508876876529686670439729251004260668637391409756614e-05), SC_(9.9999999988577342234270202117032551317084979179156811105493664030880342177771624730591039563839278304e-01), SC_(9.9999999999999999999989944056951268554850473203152174958049623554443358907841369389849269405422605522e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809121740488251358647508601441407332530425187831851710694497323044535876109269356346e-05), SC_(9.9999999988577342234270202117032845702713454313518171271181998636965451967367204996533681506761272770e-01), SC_(9.9999999999999999999986078245230703144646957268344184051228969247631998319177757229917176179749808200e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809116205912481178444725669610940649438051489686255698634584062873798461553619960664e-05), SC_(9.9999999988577342234270202117041211029630722378959582618518615302113150946345670503613207100841266795e-01), SC_(9.9999999999999999999876226487145074541753333880585422871628794796124397742096930538519701955357787722e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809089921316097900625524796192485416442010956519818848215114321495050054788009786369e-05), SC_(9.9999999988577342234270202117080939321511601558399136012309864043128463227470310535881800780770986404e-01), SC_(9.9999999999999999999354522702939729561217656790590957089710329189621133962778687825713512629515338592e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808990967359787284531956895197443755253577240618768166199306047139272015913064382553e-05), SC_(9.9999999988577342234270202117230504930271604643047665550910691121800456340054627122700341646651013827e-01), SC_(9.9999999999999999997390457791439614529227147174918094963157152231693239261824184934552361599808555529e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808609178548986157752223081169059178449881438156244703845554023298784769933408349418e-05), SC_(9.9999999988577342234270202117807566000230078182878632667523671132038332465105806908426474698468783435e-01), SC_(9.9999999999999999989812610125156845693720707957979138062382147370921219418534092642057413699539018638e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808462231902166460717216997035778382694551171599749657395406717299646426315983183326e-05), SC_(9.9999999988577342234270202118029670962035140152099346720281549862712881257975319911735361963940826487e-01), SC_(9.9999999999999999986895973300902820110636488217683722870106837581718429863674863090276176773185855115e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755804392268417678038203596516818744016937094574360493332212069484148490109241904485783e-05), SC_(9.9999999988577342234270202124181285196414045651379243600147326504081536384921163978198258731356783094e-01), SC_(9.9999999999999999906114236329433525919616472639418634360455830698827599550189187081031356595778086002e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755781395942135244650742549055365947538634860831427766891550835513319892285208620372957e-05), SC_(9.9999999988577342234270202158939466353712676249481021233203473988060907917103172682404590275526444903e-01), SC_(9.9999999999999999449676927214085711768956571199446463168800949020732874788307405821436198425905736769e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755697948052278504633086011119628710718550203220338256145926381467084180089171991676893e-05), SC_(9.9999999988577342234270202285068172183153202997772308000159941316738785128872620985324122823117463567e-01), SC_(9.9999999999999997793380620153081090156255159417801924472583701501218983881087143374660425240452031647e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755578296673096738197101020203310470608614019457999612631707921528011243094578359289469e-05), SC_(9.9999999988577342234270202465917246171869972265364472975269527516099310431039559472167611260515512267e-01), SC_(9.9999999999999995418507656753527487987209517783611452864297085683225218063681314185946953898131260374e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502755093489617638705983780577014641249410573574746137152373854191896427608181037729832225e-05), SC_(9.9999999988577342234270203198686961342379127001423352909433072004259029691612346973077427532154839473e-01), SC_(9.9999999999999985795925983678398909111831237154483921200204212331839853169597247562006760770296168469e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502753592716740498530117317263168765787658531646976799002011275869825229035806615069553340e-05), SC_(9.9999999988577342234270205467055173679236341865697111412366257953067036403359746319487567729192725542e-01), SC_(9.9999999999999956008179661848284202838019198188852481403130145385752930827347747482031897689987879454e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502738058328765978688303601701267591617316134424400481389638044779013898593400521543973767e-05), SC_(9.9999999988577342234270228946765139291466189583970723255596303536720049333292208996130378130800726641e-01), SC_(9.9999999999999647677442014418938352805843083365840328037695035234416660674114461604583194017188524782e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502712338404061623118262055861537508004879394682987345895787095207856380078767219540154657e-05), SC_(9.9999999988577342234270267821574586962602795477212879686385086809046349413263599340130751601951861721e-01), SC_(9.9999999999999137181414147868337059048823417333689317623861305814746922136980845470371008468120323600e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893502240158529805464745454001262047817294456522335960746216983941027123463012188267617996511e-05), SC_(9.9999999988577342234270981505725988256214004744587127219101133573405705553756236809556874649256616395e-01), SC_(9.9999999999989765227451721438932922533771197136140050841199046401588066739762309016487774591747133203e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893501244661516104247116536267022879123834886566400946068895759698040167501607913259999534492e-05), SC_(9.9999999988577342234272486166301717092898147680246721764131595117020508597120413937312796398245131776e-01), SC_(9.9999999999970006333244639633785300718535565183275160062468662121016874101025024365191191436203941066e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893495535081205482933123219717518524068204214288221987475384369077512215203491044560270360063e-05), SC_(9.9999999988577342234281116006752374672825701635271430920520716441014966448685478812796774163767980801e-01), SC_(9.9999999999856681037666954047730479509989479949175010692399509231756452825208490939750476167140496153e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893471026930926992105399435543812989935853594238286069610750097018560874523788301785784034920e-05), SC_(9.9999999988577342234318159259520087833547066715583809346803113494916201976538958323936446676900575703e-01), SC_(9.9999999999370236636630240174257407349267153551373084057956516308716325920188727686403070490600039577e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893364650113704927591500397151248929696632299082797966987888291983686656535893529986179741623e-05), SC_(9.9999999988577342234478944275287803662582248852922667847170242859506362652018960538009554090391239751e-01), SC_(9.9999999997258840772410168063184673300925303868576074440684814162315282229985907317364551809594001317e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893177454892479790702111233397731335623327199061218812012644422824336122810658936873010769850e-05), SC_(9.9999999988577342234761883616603135572696658229725244787700472671470976532364174802054521416923627992e-01), SC_(9.9999999993543339348167524011710982921878869972135141676171007260783776232387358028135220652464671552e-01) }, 
+      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666891925038612212723569174311052026018730405792256741035456345672847973087368310497107662687692e-05), SC_(9.9999999988577342236654869105523847118546359982732842042936475093201613348384627678340757336108325726e-01), SC_(9.9999999968685041991357330794203132754100574867412552489415580426373234824203192418460551010028951787e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895810722593458640969216721474810122028678824043007145416412787153149711e-05), SC_(9.9999999955407094900312933831355486804500936926719975374042043770210426165651296057623789875689036230e-01), SC_(9.9999999999999999999999999999999878524964252124617155496699368100666391343787137608513976727532822660e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895803878100446795502280530629461145046795244699453004970923532554360160e-05), SC_(9.9999999955407094900312933831355486804500957367109397694852553739714253046341697903029332901313864862e-01), SC_(9.9999999999999999999999999999999809768322217764012018743385196688596950935275265858439048467017348141e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895609430161195846873541428330583215889786691053468471413080223227009622e-05), SC_(9.9999999955407094900312933831355486804501538066307099923016223930206082378528221663283998749110396764e-01), SC_(9.9999999999999999999999999999997856433381228211180557805968193920256139462090600914305171222864080014e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209895031500876583593397648314684185063863332862068406173820103110314455823e-05), SC_(9.9999999955407094900312933831355486804503263993942001926769498475072658079334740856030108204352073677e-01), SC_(9.9999999999999999999999999999992050820478345758774609057560758063059918535580169437649870477954066220e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209894628909025614886318531436515327536178709846071094858445737535388887931e-05), SC_(9.9999999955407094900312933831355486804504466293980560153211675206237939033254204553952479092539530402e-01), SC_(9.9999999999999999999999999999988006567129690135028476809120819063028357554905165994848458562976275088e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209881247236579502531301458766794216368752450412890149948705440837255726505e-05), SC_(9.9999999955407094900312933831355486804544429311759538993851129760606091554865311420695272477821649698e-01), SC_(9.9999999999999999999999999999853580414512385492816353675128101153496791904644499746357717861949434894e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209840760652305499359286436254452576656722977622920494911465915160173486166e-05), SC_(9.9999999955407094900312933831355486804665338420368169269357341981737351764760244166799126931449913432e-01), SC_(9.9999999999999999999999999999446870731661669824053245360941460106789736595477513100248333269915512545e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209806127816225369048030378780169732678870774664641842909510089690940874160e-05), SC_(9.9999999955407094900312933831355486804768765899226299353685996268594057236696134872542885418685802504e-01), SC_(9.9999999999999999999999999999098965122162894102394460164353137196274270280916074297382882079326649253e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209254607272428275446435507724366305452885746463303459084632555734246040776e-05), SC_(9.9999999955407094900312933831355486806415826487952525183654461726798337183020409083581348067747493608e-01), SC_(9.9999999999999999999999999993558642334364739493005445622744674487402549265716028074658345867820468244e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685208248574670127804998082578339376688427479562467614758176897264399876338360e-05), SC_(9.9999999955407094900312933831355486809420241588820290715799088934193100889857551323291683583068997154e-01), SC_(9.9999999999999999999999999983452499572357716896656805805890533620655639176046497908014534282321232901e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685205257791609055736049179845992546143841711522124248924177377124978375537761e-05), SC_(9.9999999955407094900312933831355486818351914152470212006424806078824827084178010717016959082725944468e-01), SC_(9.9999999999999999999999999953408462712845134813344884645836514986290164209798608921200857544273740756e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685173027200087594231674319340851435491422242721614933756554448795507103706310e-05), SC_(9.9999999955407094900312933831355486914605331442875485340453832142246134294411004300875016827255326623e-01), SC_(9.9999999999999999999999999629634701827769319510981488014027483272665333442018597878933878803290848923e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685109199674583089084554873974901435465561110944770069194389162530513544586219e-05), SC_(9.9999999955407094900312933831355487105219811568325426139112307081237565153066661475038313266408868322e-01), SC_(9.9999999999999999999999998988452613474814475273042306083594318658257311833771276716725412020985662925e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552684861891597615003543656143979491060071103459293631309387354220591401519551789e-05), SC_(9.9999999955407094900312933831355487843780489731683977095991942603927371918452482753548569949474113823e-01), SC_(9.9999999999999999999999996504108938804894105080083875513419982656237894761279416701176530996046613485e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552682851337935682998408044044355995399952797014242900592907705751461811441953820e-05), SC_(9.9999999955407094900312933831355493848096621436311389276297131120454320519238046780845206537299549474e-01), SC_(9.9999999999999999999999976307007680159783244544108984142450273935179201345218966782616354564483402415e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552669551204163416279517958506667892731417133935566411170180376223132748169012719e-05), SC_(9.9999999955407094900312933831355533567607358549530630430246662642456616548978526892293555067340352295e-01), SC_(9.9999999999999999999999842699955235776387442511317054159282051502648650933674629874243838099195172411e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552624778991177279769541589483695268882381677525109023666931327692406251153123128e-05), SC_(9.9999999955407094900312933831355667275314730284576727160411081389814784863486763939001126189303481493e-01), SC_(9.9999999999999999999999392938809151426746648894748550683422957872116739435147202132682175083810492762e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552433769863502777639527442336672513026022687204300246435889009278812464015538392e-05), SC_(9.9999999955407094900312933831356237704847805651058896792680255665961608161442659349862038105111672444e-01), SC_(9.9999999999999999999997474148594290770355073802615519023328157725903608316414002336245959787647921196e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138551711009196588604455051778646667921856324711102021882239376212436865068632511659e-05), SC_(9.9999999955407094900312933831358396156827418184609901198608910806867123655569323026586276114275101069e-01), SC_(9.9999999999999999999990213625957255527069889493417722472189197087009727005830266886889517335099460313e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138548777268589712518490674854622826131179467211059804111266803397556003326222669902e-05), SC_(9.9999999955407094900312933831367157477843429311280452869683446572542933228127158124660394569903528005e-01), SC_(9.9999999999999999999960742611467278116637388236871490944775616489806196911686791367016840758814707889e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138547274936562648316647680942448194446486637303191219771320853035478193007308350230e-05), SC_(9.9999999955407094900312933831371644041219514501935422487249927101608568250994114016072066849226371430e-01), SC_(9.9999999999999999999945650871988131892995858503053883533560821838625129595767996006205129093041400534e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138504584338486337697947143635710582433133105114793637595071333938960271708122169338e-05), SC_(9.9999999955407094900312933831499135215195640451048288262995008844387794450581793780913861773892316186e-01), SC_(9.9999999999999999999516800675912875207635258001628949607526814216134668863251471506064420336472907400e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138301839776591935088685678966544201804383240136602042294643530069151352653029550966e-05), SC_(9.9999999955407094900312933832104611441295552503659820727144048424457419297816816809789114030879375559e-01), SC_(9.9999999999999999997480121663681977470623738951197798674453831080462776470792412560881614942967873485e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057137538564730349363162661956796680770734028095726533523630836405424033973131545511201e-05), SC_(9.9999999955407094900312933834384055536648855521848035127184054687421494476107676413571355523309399172e-01), SC_(9.9999999999999999989812610127409633972672731672325743343110027737524226484828390383087518568680868165e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057134593661028829920088392155622953675908051235103852759984957680581870708988852991195e-05), SC_(9.9999999955407094900312933843178714011150120907191222785574695567693988356194867909659124767882528997e-01), SC_(9.9999999999999999960229456301317678552650052920274420663209875493223754414497818748670169885106281494e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057133460197417790225018767336688332384491273044291298339386018981852437037073972200467e-05), SC_(9.9999999955407094900312933846563688992581868055805468821064996318674604815494777586873532988049656825e-01), SC_(9.9999999999999999948843199988636149828231056948818481492600057138866436228407735833264253609763552057e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057102066793023961005858643158897925420487421126492143187397021542504303319972549726368e-05), SC_(9.9999999955407094900312933940316931196455185821637109261888068802472414554084279030316718040439774196e-01), SC_(9.9999999999999999633479437557904175690780457587558772740189679415056887685318174564500370502756468497e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056924686093342421079127712042382733470415120307301631766060972535110105445449887278256e-05), SC_(9.9999999955407094900312934470046535890260635988045803981616965770229306326854221969195350132548821039e-01), SC_(9.9999999999999997851594168524712108328468155330774746245438493198138188885804005457475918003945741960e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056281016104147506752993442830825246459736261396118206528462543469298348809436686896886e-05), SC_(9.9999999955407094900312936392302167656566981921049716882718663628837634394956823922489952350487205298e-01), SC_(9.9999999999999991385580256501932837690972595883682188061941531260305710021962107151460579523353072110e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994055358092803422920742970967525566663890616576280305256606807005860681307456469916288177e-05), SC_(9.9999999955407094900312939148519705039621032547869818957317429430898384963089523620694426192939978330e-01), SC_(9.9999999999999982114315474250209818744659363038290122294142068009581630772501414086022907492883927185e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994051618564426084505355656322250952339246460526460060201236198386518508980403600666854710e-05), SC_(9.9999999955407094900312950316244788012125034999915079088741308393768201340535196077814977589967998509e-01), SC_(9.9999999999999944548726091222301388082444194143060410381335541195702673824195023146161803012545826850e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994040042448322115531201876781269185119015711454639556037221098544036767318314397464947556e-05), SC_(9.9999999955407094900312984887150296077719297902269976796413442173007235163100896717324574417619045239e-01), SC_(9.9999999999999828260365546284664807449602627748095163055167823489918146541836789953659791723383916123e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993920218935026875872103308359044794983837825451913007930345791178622671746915791941526377e-05), SC_(9.9999999955407094900313342728011476962165816975738940019583917289294712702733798947668309290191659746e-01), SC_(9.9999999999998624568229885989873182565281977345353903818799719644953099371310190306815702146287514167e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993721829932201667151189529482117917018031591897015821318630828245999881692335106752288024e-05), SC_(9.9999999955407094900313935196798841500085330750487050862348748072905188551563654140959497819781580417e-01), SC_(9.9999999999996631643169227814061221330108990142822491416135783410098383514079305891195968772975986891e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399990079700513683367057994884394688139798348371364104916265613444579543968933035807065298169e-05), SC_(9.9999999955407094900324812049695346490105414609928508018163325063169352814325563517330878958753312568e-01), SC_(9.9999999999960044479118000436677502021205466394666575090722424624839485697249481669839686805663158925e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399982400997635125164813301081707471769255027117718372502906419569199788029921626901113291069e-05), SC_(9.9999999955407094900347743722914144139089661104802777149595306299424879617022359863673551977755336191e-01), SC_(9.9999999999882907746828922958366274205899875071561352544445849015188592724408154291499958059425749238e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399938360513170478950147743305716569719765281719006480214780956313031992917708536250882794335e-05), SC_(9.9999999955407094900479266196711119054752676315167633638971616248581919080476821534247890325519073382e-01), SC_(9.9999999999440497210341622306749013732077773129623446587734137009229437663992031752845287807300342127e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399749318455282732775644220401228556094381569116234969057348365192085940271108762069400260129e-05), SC_(9.9999999955407094901043821273868125443640816820577376202473869425077056300810262741934717713489795903e-01), SC_(9.9999999997541467277648931839061027543928744753987920241028299907860921409514515266589225697656096197e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993398928787643673300635388045453140590552846482919493020780242479984729738420755119999090988337e-05), SC_(9.9999999955407094903494253949146684308673144578696205772346829079482777169546998329492337862489316980e-01), SC_(9.9999999989298790545587142154545469986260455225561259439969475023714925202984934931532808943048426336e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993397484869214735661787946792358602504845851960498126868884273239662463974836894369365191956712e-05), SC_(9.9999999955407094907806370994003864777468631986489043216751730907819600997639777962629751930090305521e-01), SC_(9.9999999974793847320269036649402369448899701124006544966809498424893845718193097177115619145298445636e-01) }, 
+      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993387824435920585628113288869370331518277223092565749324368221899838310474388050091725129987678e-05), SC_(9.9999999955407094936656282613536641018716177033104837953707482427496569021596469017488516861384178103e-01), SC_(9.9999999877749558913828655922417450074657350084634062745063310681289359901757327758115529259085362156e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899094241397136552586916679856368942968284424941265110261908141439431656e-05), SC_(9.9999999942640202624701361477356059511791237775031554025398343517231445185366213880053203696426086474e-01), SC_(9.9999999999999999999999999999999843746815314362578344480091441003838119750151774247492957437563065459e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899084256259683289124513637477052298237601274199827239508145308057321294e-05), SC_(9.9999999942640202624701361477356059511791271594972889202315074273108521167060929139814383320958454806e-01), SC_(9.9999999999999999999999999999999755305233716827520821878034354506554823835095721911381890529025514682e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626898800584496476822093551617053714697619110195656901148971325590185900887e-05), SC_(9.9999999942640202624701361477356059511792232399211688475353693909047823608901146595275180705821574226e-01), SC_(9.9999999999999999999999999999997242732972196109858856069290583585312929804042018639882140159302184438e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897957468237152359985139869572977238896029412481448747152650945883275569e-05), SC_(9.9999999942640202624701361477356059511795088057690357467789856824638856202390788704724655794731933082e-01), SC_(9.9999999999999999999999999999989774980445576437362473573426361902207281255444611520231754256057069509e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897370144243610519522033802755482432389639111177424564201319951416658153e-05), SC_(9.9999999942640202624701361477356059511797077340571970171166098226103127442510524818416536351164570922e-01), SC_(9.9999999999999999999999999999984572862483540379452524161391447576257209467807266594533278662523067569e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626877848195941854118460932410509543118458764644123256869203254611008220177e-05), SC_(9.9999999942640202624701361477356059511863198728425071127460208607940121852683977254436529205342154769e-01), SC_(9.9999999999999999999999999999811660672565878579280394680134611188519425847692014145299706211888332550e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626818784053676033372411874056668817122048839765371125002844198207571560105e-05), SC_(9.9999999942640202624701361477356059512063250639156629374826190030462925051502955829613709052083346372e-01), SC_(9.9999999999999999999999999999288510522441132540513498180177233672775033804509672689682399073789909097e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626768259693718625468727324904905938584131256881241360627824988269224163344e-05), SC_(9.9999999942640202624701361477356059512234378067071848416576418329212076563645737337664047935272776555e-01), SC_(9.9999999999999999999999999998840999977418450838865704609285834024114030983607149187038155974110906199e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274625963670014310398937266617738212229164627939507805173967656064159684611598e-05), SC_(9.9999999942640202624701361477356059514959545936201335592858530941647394330375999178777021669854859204e-01), SC_(9.9999999999999999999999999991714489789953766398880527107036480563107709826145349483969915503691752822e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274624496012176242708488048913433095225453177374287627602069100577702939088352e-05), SC_(9.9999999942640202624701361477356059519930544304114559230935931272759020788517834581952916385059372968e-01), SC_(9.9999999999999999999999999978714971150347849035901548698443365423494193668913537978028060830804430740e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274620132886973833500740661890562571312505588159381469334406692356305613164557e-05), SC_(9.9999999942640202624701361477356059534708572055278242868571367198609515287826345762232161411579815722e-01), SC_(9.9999999999999999999999999940069364576047048916393974499215148592191469807577939377016778163578527004e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274573113058626458574987846328474233758403701534707773202062162648350245780928e-05), SC_(9.9999999942640202624701361477356059693966052860269844011907618170757476670508280031238910416898493827e-01), SC_(9.9999999999999999999999999523599585872368011950774811215718811073219096877018381692548453803925622387e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274479997817751616609199448584832607782964745050035761581006543562341379465757e-05), SC_(9.9999999942640202624701361477356060009349992093753242495013756547717212355159002733753380603281645061e-01), SC_(9.9999999999999999999999998698847877410415773181853536688026959427932785882608259544488628978937941063e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274119210665576152083442967628232218928936269651541849193705832250607101414769e-05), SC_(9.9999999942640202624701361477356061231346221807328033454911708072023852300472638960539373390752599897e-01), SC_(9.9999999999999999999999995503239754055048558835363076445211566841209413810920965866721688972914299552e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359271186100114245439047104626880398575595262248939361091997565461234491840239180e-05), SC_(9.9999999942640202624701361477356071165874137912496826718265773556332385658362298725908048945299249165e-01), SC_(9.9999999999999999999999969523733976162811687839824492463619979395065658180611601002653868808228235364e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359251783105088457972150988098874641514216574107673691665862100671314900459986584e-05), SC_(9.9999999942640202624701361477356136884363900353557317808272573424290070901500921370081827934313845344e-01), SC_(9.9999999999999999999999797665151573885007408601829487908319345995920873036034335405983021390715366669e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302359186466842805823041398033590668631591090785623476036438001228239982949108743174e-05), SC_(9.9999999942640202624701361477356358112380937792813677132645222080750559464484570869750991062025693815e-01), SC_(9.9999999999999999999999219137958798220520279142437419504183975924208697388694493307172602148743812790e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302358907811814397282801865901227812280809062135464716292332100047527953252457366963e-05), SC_(9.9999999942640202624701361477357301924797906453742054883094712425742410915645082720044739744540301913e-01), SC_(9.9999999999999999999996751000534760789024880769276860270187838800296360091234474504992575806312430317e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302357853407259894783555356695937533219941203224200705087049466595430435590582015766e-05), SC_(9.9999999942640202624701361477360873222673747219467981602736416478801377754348327724322527565993762583e-01), SC_(9.9999999999999999999987411799459129400860609644324506532315200393819950737702893028661500435628249782e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302353573498848682912629606240928265071895272818090203048832682015815445205211839104e-05), SC_(9.9999999942640202624701361477375369392813078452422685737181631829004383120524701876870446686862292358e-01), SC_(9.9999999999999999999949503270833270750171620269619328194025581552089607715144642007303947650828741759e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302351381811054610449678017395787741738909030479202935625231734701621201448970630210e-05), SC_(9.9999999942640202624701361477382792701001623049454901227680554642030370105740410820918405910035686438e-01), SC_(9.9999999999999999999930090785448562357609383000637243641278119018859679920469179054927545939308464697e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302289102327531688194438519788173634642063618071736825414503408742106106681909545963e-05), SC_(9.9999999942640202624701361477593735062986028743843840662868531493482619529715614218568663197132736175e-01), SC_(9.9999999999999999999378461321194703063383184854256439461067820394762528716223083484657920255844722438e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834301993326977200597993690397798620369244612163983198127489593901994484175553371222765e-05), SC_(9.9999999942640202624701361478595534491727947189118785233853615775760488887843837984022916301127030710e-01), SC_(9.9999999999999999996758683686356327757299305192752900853759281927010163565728756875424962159763105835e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834300879817731418906174387842945546133456502034165537180583231564364278367756710112928e-05), SC_(9.9999999942640202624701361482367021618948795362522998678251747309548430147163886773088894491683354633e-01), SC_(9.9999999999999999986895973304915896803492356892542289014022761323914632973665577649349706427433539931e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834296583623959958321119688017427851787698265730213071704300634734168554514336702722715e-05), SC_(9.9999999942640202624701361496918350731384972881859342096594795575320919591174745639545747818989706408e-01), SC_(9.9999999999999999948843199992990238861815469901429376137211984815704149483597103190354481901597078771e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834294930062485804355181408672653950187650472433809505679938938616536260646690450219987e-05), SC_(9.9999999942640202624701361502519009942312334598075989233800616172074869729591389081435515499732049945e-01), SC_(9.9999999999999999934197072913875143606612320286922527826383903102837201300259187730032269803430990528e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834249131570551373951335777226449305640590857828024123720459927868558263583869905913221e-05), SC_(9.9999999942640202624701361657639789972814429410913924059412910086042523355085332758000521737665113206e-01), SC_(9.9999999999999999528545064574305648378599020242693600380275823388368614496667938830557798607809258266e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833990358471534261295825835608824804385135633005211668633697979036043174430978639305331e-05), SC_(9.9999999942640202624701362534111553015029213135899589342119024694258801360856695759811751504293166587e-01), SC_(9.9999999999999997236508299022419123794678213931635201213697331661350360578252291801600993411284900310e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833051335916389758036340730852288750726193769957564811694427001597727322274505936144388e-05), SC_(9.9999999942640202624701365714607352501054544378694883209316234585552058326833580738140965001323984694e-01), SC_(9.9999999999999988919282790464648121803217314964980858706168436279711156975638971291665255616464874976e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478831704922675758829229346977631708312436940974266623852146442821347302006764390452937610e-05), SC_(9.9999999942640202624701370274946859511141276301925495265829200274878701056934887136210466029480045496e-01), SC_(9.9999999999999976993666639197437300408036982981613410176254754026994374975474563436555733531622531784e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478826249485027786781335282766438766704165510251737947100188417126114825215221598680706345e-05), SC_(9.9999999942640202624701388752667579502714734221409471198993529160462016494979246523426269138082777481e-01), SC_(9.9999999999999928673096576770082901263021814219306329037191675013847993533799976389120282798488774521e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478809361585475106713746912657565373495178872243835889406526693925765422563500031613783897e-05), SC_(9.9999999942640202624701445952458250319242687170116048202509519724061931032222932736732679294163818182e-01), SC_(9.9999999999999779091525637936800099035269455994094097109923915691079839357621870072945021329002983984e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478634556198382847580106603440439634086952891712496919394336261367979769680808714276014011e-05), SC_(9.9999999942640202624702038023219840173556659683701760916713939349177461031822158570117386235550637188e-01), SC_(9.9999999999998230783855506077644688176850325033752738580924892792941700018056647747713787051579587759e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478345134986468794871103531994025841847790873250998195826361361662101047235950248255033536e-05), SC_(9.9999999942640202624703018301003085898421480551482696630859704720700570808274858410338108394193764327e-01), SC_(9.9999999999995667286873179790482572489741634337432864779411172374198914143058932438955294588112221706e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179473031788504334875961710947770221439595346913927565452837264138353659587744911527150308272e-05), SC_(9.9999999942640202624721014754948794011040387591988711402409885475492109402281965719308195907591290699e-01), SC_(9.9999999999948605264076285769000739375718614201236091402997275280567636554249920244705305675774048308e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179461829658036457189199102278594080015439634994412929788391314394934678371892668323824388528e-05), SC_(9.9999999942640202624758956685846167055521023069496250247150803063471019952280510632938183942690542828e-01), SC_(9.9999999999849384382993962664405304198988314579198768837438237895023214714873194141916730906544796716e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179397580883126954810840916733233815886391121401804131730010748764819966584111601288974705489e-05), SC_(9.9999999942640202624976569093132862478520621027873971393567763672388955450969885416646269400627265153e-01), SC_(9.9999999999280312270036721863531174208124921074044956505474977399895180143740278051609420216594172271e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179121795528508505122397136809574054798492391172376458057490872607625672545588337472742089806e-05), SC_(9.9999999942640202625910661844273529729124071439732218619499757745791225995357372030381307595033883783e-01), SC_(9.9999999996837592471937406711038799246309775563163292837421520162733426234618338082599813684128362034e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281177924758301010767353409635297264210179970739498784674887632595239419649848073308156020225340e-05), SC_(9.9999999942640202629965060594249955990943422755978132361438498399449039972346312697011029365198615023e-01), SC_(9.9999999986235047827423515115586801940492636716675222006085632124954787396374649957510198236559193778e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281175818287601261025729198180606465640974746511365683806989050131347696901491148237047108016333e-05), SC_(9.9999999942640202637099736087478897317226575564342058557104919025344735493261225933749339975629792159e-01), SC_(9.9999999967577357721404154589758084646517678947504772832338094576392732395221773208149849009379619517e-01) }, 
+      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281161725095581171569962121416160959168747821727136628042515984455602601081931261145334591631217e-05), SC_(9.9999999942640202684833773743450981490258857534043058519837623239690379471911392550676957111153329735e-01), SC_(9.9999999842749412418609012889232052082488825016877152744267973498406813728561193099095190901177565436e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158688676863227899690818988299942059202356755447679219611816390722994886e-05), SC_(9.9999999589037133313674724416672224088661989910221004339730240846039367913758804825082287638590107897e-01), SC_(9.9999999999999999999999999999998880500637517964089806461278799190933436583838500986284439211627458919e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158497186683675214259752961807923292716568438067980439520440257983937790e-05), SC_(9.9999999589037133313674724416672224088663725962489454778519042480099407081594947707449493500175667812e-01), SC_(9.9999999999999999999999999999998246847669647003656525966133964222110509826304609072583449298770518364e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681153057065591233005986259553391677175175236336743011456998690842224830948e-05), SC_(9.9999999589037133313674724416672224088713046165672934058316547023353073598282026981359173302194631656e-01), SC_(9.9999999999999999999999999999980245147092333641132545567803030138319018982573925220680155577955082383e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681136888186130383600130339875844428888371530102624848704510829931880640067e-05), SC_(9.9999999589037133313674724416672224088859633421123213199033853436935647703860747577027347988518311835e-01), SC_(9.9999999999999999999999999999926741314773370421651813928504108280928608275862745726145134661605613045e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681125624768124838814402340718756122139875935751620024303101444627000957252e-05), SC_(9.9999999589037133313674724416672224088961747704083878590164630552148321448802018569289265682770036973e-01), SC_(9.9999999999999999999999999999889469960888504435569138851675728293605427306545030971352450192984943064e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625680751242201733647851255524276728129552559768953390439662768541081024857236e-05), SC_(9.9999999589037133313674724416672224092355904548941300952489027499333531247272157437414671718639223397e-01), SC_(9.9999999999999999999999999998650614658402063280719354389045428684418020628181805241565108195055728218e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625679618538394645760955581024206520009511152823468264437721571944516320565442e-05), SC_(9.9999999589037133313674724416672224102625010872674952046435058122194810368396049674999706716568959050e-01), SC_(9.9999999999999999999999999994902426992817361706367311748528489034415588183949752240687220996559848857e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625678649606438995368130333258721437967295941306134647380881706302052856859160e-05), SC_(9.9999999589037133313674724416672224111409359623667570001113590335129514035405035973542947323091991140e-01), SC_(9.9999999999999999999999999991696170615612585912603367307619084575257190393008940034286780154678791775e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625663219571259483285731205870124587525029893132547428844053450488582686938225e-05), SC_(9.9999999589037133313674724416672224251298243942625127655626197162792181420636951454966572993970485891e-01), SC_(9.9999999999999999999999999940637220184365557201203861808633450306761084633294703282500856362042756703e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625635073532784906791566791744908244275346777160467372783616972310368929989568e-05), SC_(9.9999999589037133313674724416672224506470566908868870103402489154107895802214610278161891069305029697e-01), SC_(9.9999999999999999999999999847500220392067213888866175198396876858536294373483942821597637311432014016e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385625551399609182871703677879111301303063671621711926832057184130773374313950462e-05), SC_(9.9999999589037133313674724416672225265059363570867647919115653943045746354143354887105573370034589179e-01), SC_(9.9999999999999999999999999570617979497568093021058377064092978957475275094187938462424356401549336679e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385624649675880799690426005218323314632430591731376293784537674438863112826787245e-05), SC_(9.9999999589037133313674724416672233440097518697270696809285213039662901887506488829580950521354006686e-01), SC_(9.9999999999999999999999996586757825288121231006985983926100395269972367872729664345601960547259799166e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385622863956427494877544433975357928008217091251786091974137908321814408332840051e-05), SC_(9.9999999589037133313674724416672249629451536577622158597817586184504140170901854804073018518660475708e-01), SC_(9.9999999999999999999999990677700587915891399187193336792496247706524732555607566844520618247605304549e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385615944953371828193874522571733846235743057283633992470356092452790604540219095e-05), SC_(9.9999999589037133313674724416672312357216366422718540832061584066531873856066570536233711390271078909e-01), SC_(9.9999999999999999999999967782287198190683867853782427557766876034960393757019371458440342789151944668e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385559695165249119344409958826206048773473228974767057067782670114692096163377168e-05), SC_(9.9999999589037133313674724416672822318471290295816201863141582631942177406646844013670468459839189792e-01), SC_(9.9999999999999999999999781648223982376480617438398406206248740167076955243138036027413249730910272070e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385187593827762416485183559466186322025772140165381472529005082346653804789789482e-05), SC_(9.9999999589037133313674724416676195793667492197122940189009825050237921698607854493014120073893405437e-01), SC_(9.9999999999999999999998550341650465214916111840381536808305661553668058782272136043000221516438281920e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722383934989860039945914458313296433554470564916231337151432039524007702439202269369e-05), SC_(9.9999999589037133313674724416687551916288058820109664248767360625790890078111837367921489809128429979e-01), SC_(9.9999999999999999999994405396862338855667180512862294495213915480180246719032876303984110757555367109e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722378591077302705006837040718982512360274149081834075803729200168990659307791586820e-05), SC_(9.9999999589037133313674724416735999891736374716904827039013464036516432893139326839539618656746861888e-01), SC_(9.9999999999999999999976722056338515681031039995365568437106923946314925008756355706369606435290038776e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722358370212201157221997214038890806699196741484691730124467253373232139166686369552e-05), SC_(9.9999999589037133313674724416919322497687109196464658157615744302340724347443897909999211763034486316e-01), SC_(9.9999999999999999999909809950378592078577321928071265819398942293185317632617803535664531802393250863e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722276292180329482663872693377800535292020457334503112725792071140581496677199079500e-05), SC_(9.9999999589037133313674724417663442920748092987538715063232249828001602494297901682744081009862760239e-01), SC_(9.9999999999999999999638208614926376724737955274065935040407129463759509904684014971700713311713822040e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834722234261042433308991819922575472651733929986697914196677949054103992645747207829629e-05), SC_(9.9999999589037133313674724418044497721890673097120403287859135324603377216060975602532481262072139772e-01), SC_(9.9999999999999999999499124953648716474447277595719745817032699120791419102631934053399947201161605721e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834721039894962038979752271593104188793846634708373044513612974210484763388657618569532e-05), SC_(9.9999999589037133313674724428872634956251296501537171676704044421219687851766215139269442406099760722e-01), SC_(9.9999999999999999995546892973219413018046937878617494945262369645104531558409164059878440414154507147e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834715367657077757500609985633433343963394707415086379463915660560418544073047651948393e-05), SC_(9.9999999589037133313674724480297211763272637148568091451936015827892412916170602465134253811218924504e-01), SC_(9.9999999999999999976777103429750097747812120239592429682742795002132716950417801830271424976385640773e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834694013310539581164157894005955642740193975287851924098313810186578243964802135385317e-05), SC_(9.9999999589037133313674724673895974036499130314194529769366549156688051616520546490198644990201816209e-01), SC_(9.9999999999999999906114236579507776710417359338281271487543061974341533619499928479425791671746663991e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834611622965835689437815026995350104909561341062183860240425009251644347834405198893477e-05), SC_(9.9999999589037133313674725420847828986592518513090376997949600185426292582971714872448970550748332711e-01), SC_(9.9999999999999999633479438453118338099919667296437047056855345815525303244493483033808738110341057894e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834579911756543957774400509237644649667927297121153916146173462155944615624847578537097e-05), SC_(9.9999999589037133313674725708342033414295979185043660032134119871967028687091176859161799270083618445e-01), SC_(9.9999999999999999528545065685691729672153511401458437352172023623085532573776354186620066098409263269e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698833701610232422225276782802829333071634878836963502758741972407906577385158057744830021e-05), SC_(9.9999999589037133313674733671034203304363924458943041238552674882426435092067815315533011354824562055e-01), SC_(9.9999999999999996622190448726333795380030648073821628745698570665778255938454358047399054855176573465e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698828738983786253835032968727546176009412691204096682023144068342859732642032720085191062e-05), SC_(9.9999999589037133313674778662265186887992070814149895789174477434658567177204904606559141485213800564e-01), SC_(9.9999999999999980200549488363997000066959530567028271852942735301345865686855301064319114678087805807e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698810730859358294805452503931722828808383606561749736055238658426062176310306501208826115e-05), SC_(9.9999999589037133313674941924137606274942287006800205829236558951284104747302583786849152340219687127e-01), SC_(9.9999999999999920610540662735136770796691800166656169445695658156644202013985477324485402191460224701e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698784909991652936966103956329712991155588405713799350818372233723460901915638509196052492e-05), SC_(9.9999999589037133313675176016434443418391272967064755459556013892028162168381852830722536552071818121e-01), SC_(9.9999999999999835167676215465484410122943904782478111092096162233457869886644089765104794021462726070e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698680288223586317359157553213835271383790395934238491611771556511094350199365068758139286e-05), SC_(9.9999999589037133313676124518640695610003141571913456058559856937484417797383695750384140863587667452e-01), SC_(9.9999999999999488967709229267825737712119524213159331875781306828996560531244099829871546097974733896e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698356420181433979725459131104318517006252056722091143253940428947650596648922291687785316e-05), SC_(9.9999999589037133313679060710201905523637327755526507707514163961611022177707833314564479724366301051e-01), SC_(9.9999999999998417268123444907449218475397820196184606120397588279101160116453225151055645802780613716e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770695004086263373316938919402490546840607473450149753474231578071666621562940992662322402606e-05), SC_(9.9999999589037133313709453009779081445151199331422411585665704375572551088702709686313217643768771563e-01), SC_(9.9999999999987324185744830498957705226464109567501900081363959863934513614070031739488446097100926946e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770689453704999702056428663778252495665372268969459865986099515933685793246733534073691640087e-05), SC_(9.9999999589037133313759772832999621489375704861645576517651340449094220261730144786169419042596483714e-01), SC_(9.9999999999968957627372196494219405782836744138114001988618734439483488410510456015497156056264617169e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770587556893198020981496233685777578066789536883352426823484546545153092543290123452359600770e-05), SC_(9.9999999589037133314683570553014748821429043302056439295286387221381430266473951157923335704964286712e-01), SC_(9.9999999999631774710913850877742179647937743050592267424655054022097326051830659924487882196424428490e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770372727804995259355782196359543985965415726440771576229649119519351712041130760206679828689e-05), SC_(9.9999999589037133316631213647683379873564744127627841022397350307040885765467474168505561875475111197e-01), SC_(9.9999999998920891836175578885843287439214978056512356549529129573764798955276431279708292435308055479e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119769140595598405188140208368205682054701748463658139903031256079172358465336088200747668046193e-05), SC_(9.9999999589037133327801739035753132705577880373423140570047559917064965930182893998843851229187344650e-01), SC_(9.9999999994843689384667410035972197472638580924641617276624479665574689722685579725185494953535288107e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119763851716269521833039192105403784298738875946285685197544925127156657932903537278672944730085e-05), SC_(9.9999999589037133375750782571516975087066168939843571003227540960788638921618783106451204844137356481e-01), SC_(9.9999999977342457252425821863699065463158883929503731593661343789049129823351224262437389499780511130e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119740895510140786533092705590247175980844681715546849843918052861643262021445490162845831113496e-05), SC_(9.9999999589037133583872023095949527304454932458888382629993113246619747237593188990793417458560878512e-01), SC_(9.9999999901378936943790973918204440670904008741583247398407767423763055223380427991862102877118492116e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119700498624840938808789674791750189273754722825602357550808930366397164013668738195162096802289e-05), SC_(9.9999999589037133950110670363800583225109840256108311617920168810990551456284008282593744515305413636e-01), SC_(9.9999999767703119640056201397243208956148131339050273760643933707291971385012568071922771911319942497e-01) }, 
+      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119430226144379504222210945051399123874255488159914640723166005035631943024549365082611122583868e-05), SC_(9.9999999589037136400404219819670008498781037243495018174937127686635463387748704552485811354660463461e-01), SC_(9.9999998873354596790815127769107251813856812780319355930933082438101152882766471658192291491634188746e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713311994861856416416840124789392935958352038513972908762349683239595833e-04), SC_(9.9999997591090086499145904533065024491606043256476010675283380270136619946243080705736584631184664511e-01), SC_(9.9999999999999999999999999999993437915432006237530661734571043862574067738413255096654299941311063358e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713040242416038760059317066761602428623235700657520751485204255787989367e-04), SC_(9.9999997591090086499145904533065024491665691649322768531407839819289695414898535314941771753465307203e-01), SC_(9.9999999999999999999999999999989723679853782583378074309638158065769147447810631983274683797881115191e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241705319918502463640542048768101478106229882195805019144994129190325192354e-04), SC_(9.9999997591090086499145904533065024493360266696533724500566319435804341058113862033884338524628373355e-01), SC_(9.9999999999999999999999999999884204475899856278738823940267179583503884178433664179906719818335224102e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241682373924353412381700079202218399706762266394288003702684629895258922448e-04), SC_(9.9999997591090086499145904533065024498396805260681174768802493907872986988301731969058654470458392096e-01), SC_(9.9999999999999999999999999999570585116965716331116983351829078028058964317460835752284970993861163055e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241666389494246221021384308525639469447328233903501207505411170152239192155e-04), SC_(9.9999997591090086499145904533065024501905313026256348777350584668119727613883799052404512890685442249e-01), SC_(9.9999999999999999999999999999352114446635130875736288469993936855281955489428433431772186879137967027e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241135086122313743883174137544262503210718270604911781524698886097374318733e-04), SC_(9.9999997591090086499145904533065024618523922122787387925735148614308541420672022552290568568804987735e-01), SC_(9.9999999999999999999999999992090410210913451274883794136783197113574093642655990548820445076099173158e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146239527614498013481908714385013381685286323222132307338991874651496407720631e-04), SC_(9.9999997591090086499145904533065024971356437200185235200953791920823624971799839825148872051247606605e-01), SC_(9.9999999999999999999999999970119942640707385244210238840640414785180451800056830790679228417689579667e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146238152558976137835037191174989095616949973788262660009052845523051573190128e-04), SC_(9.9999997591090086499145904533065025273174703115542874980186090855820757883658385361046161924449464213e-01), SC_(9.9999999999999999999999999951326072631491849082301400944677457004679227187074908841364564566357096215e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146216255092438271796865058880982796125712126238056476670001875141109087648122e-04), SC_(9.9999997591090086499145904533065030079566352947401496557959709127115482417082569438278098183670046705e-01), SC_(9.9999999999999999999999999652037692564887716762749924761980916189209807427822430790587988652839528664e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146176311765770495664027756182054289266352062552157791524493137196501888560017e-04), SC_(9.9999997591090086499145904533065038846940032022087900696234011833089300875071377749001410433281887846e-01), SC_(9.9999999999999999999999999106103599586709332061276111021095590564757265479706346323840866986839621477e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040146057566285228729286539875039337857106971751170963247865852577349595451087942e-04), SC_(9.9999997591090086499145904533065064911018501751632821911993010834554994092254688409967934028762126702e-01), SC_(9.9999999999999999999999997483123952597871062131930430116657972566356823569652511115369205676940924175e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040144777889023384994891993322269389015233157103321091066050386635483703015038576e-04), SC_(9.9999997591090086499145904533065345794201730710497171200299319890928883321550359345210668326069018538e-01), SC_(9.9999999999999999999999979992857028659809150464729838387779926195120172412024534834896245862626202070e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040142243693117812532410224559078505159874337124801221109556407837671041573083427e-04), SC_(9.9999997591090086499145904533065902038368996307459214809674827718609312559771073924522119440848732370e-01), SC_(9.9999999999999999999999945356184058357532065184675591095369543222122538262067669293977626887434771268e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040132424620372727256910319168070251547608794987778355968221622706050540141856836e-04), SC_(9.9999997591090086499145904533068057278984135918741255207735179176401039885254825623756115707822694207e-01), SC_(9.9999999999999999999999811151874598588276031795716648243043914832353214248542271450453611813702302915e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466040052597981039166102516241663957293412965888438611591231956859273246828098945701e-04), SC_(9.9999997591090086499145904533085578853549097355022434268326561943117600370484638573466953502058167210e-01), SC_(9.9999999999999999999998720103943049570084604498454619892405771074092191618350496264177529047400925430e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466039524532005069827697635520239927225930265152639602620508736709729375341565495114e-04), SC_(9.9999997591090086499145904533201486869349480548822145820571178829540015419764170653157424522934139505e-01), SC_(9.9999999999999999999991502647519821014553864210033802739055628834829601413426101978642191656264785794e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466037746904595326723924813032892883066227820507185118673955048293824893859347124634e-04), SC_(9.9999997591090086499145904533591667784750213526729882254143196182124155368349087026208674360810736730e-01), SC_(9.9999999999999999999967206538794000623637539921133114141105094600552790874584621967802630353386722687e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466030163114601062808109724066453194141208252043654703212039200302802364848319593521e-04), SC_(9.9999997591090086499145904535256274274248732960186075747202770772894774506834470960781185618278095126e-01), SC_(9.9999999999999999999863553441837618190856759655421402975430609981385349456259084369657387453699390933e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466001466762857433975917757380952104642918840408678156850274838539358406902619649760e-04), SC_(9.9999997591090086499145904541554989477795596487791363062717113947087655713709304202224180332496120744e-01), SC_(9.9999999999999999999471339821493887184483174151974043645498294791393991840657851184125852236036763772e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359465884986085043403950080615920782319617175232799563285584004870839403326582975334568e-04), SC_(9.9999997591090086499145904567121954324801494656922153557551457652404698677265261414035918600811862959e-01), SC_(9.9999999999999999997879314857704701612167650610568091024364022054992269149557563280810495402167038061e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359465825337780621391634776351605284898179555159363232572269390208067219532012184665676e-04), SC_(9.9999997591090086499145904580214478604029262682976391551202609106781632130072403262733891609954880291e-01), SC_(9.9999999999999999997064058701321806585927864788723964815578795027763526958386572913293562211584077437e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359464130358412452248343755838930986722205517407427118468536586601910700069777885405987e-04), SC_(9.9999997591090086499145904952254534823216398487068305956554994273945535751627567638543678152718266319e-01), SC_(9.9999999999999999973897560034983599430784588816940013917656117433575992370567082898736740075276991006e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359456080626974976851222191881291530923937067995166323038898428377634406834921417309363e-04), SC_(9.9999997591090086499145906719132995286488057142724846238020023043494396559422937497417289571300446905e-01), SC_(9.9999999999999999863876107200375918258227882289304901359718325453282245860379140193849534801288673193e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359425775700037506439914441651796070049972432366928609087720746406248454632783275520967e-04), SC_(9.9999997591090086499145913370922942271698087316486094132319297755909167002268046118360024103188989870e-01), SC_(9.9999999999999999449676936010036048091136982373720631127335195866605288076709027178210443358060591214e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359308851804841710349890026882822506931901022099623306731140632975980269136069730290731e-04), SC_(9.9999997591090086499145939035171934870283076438579743400488487600725984369087917762431482235731353741e-01), SC_(9.9999999999999997851594202388128357346764130339383283989697939341752511517202964822619052138703931059e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359263848981694361028369717588758562581895775361562611024309721408555973262566461211603e-04), SC_(9.9999997591090086499145948913081464734953072943384465864007503871537103023451975376462328733837149030e-01), SC_(9.9999999999999997236508342345680569153513564399494028582104933359000221360887192242782740302589354797e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377358017411237978177428507089028635335501344205771024617465556347690890040536911083905236e-04), SC_(9.9999997591090086499146222500345684230895595337686251613638816215403254132598789791990768798619838988e-01), SC_(9.9999999999999980200549752085688167427883885539402647234983232013067330800438077933334325225467733048e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377350974721750841335976339712690677087317685882251774272026459574621611484052961977892323e-04), SC_(9.9999997591090086499147768337800660969044837194748931490027218706068265761583125803731213177894841601e-01), SC_(9.9999999999999883943061504648550917472521711080290035932327983716883682790684240565694552571344503517e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377325418571198796389432112292153913359813912302320818371927079088782434396642196092931827e-04), SC_(9.9999997591090086499153377793506543048700186932548386795274278268487731347671516744932888282023448778e-01), SC_(9.9999999999999534648823002975718661593728740850402386845670782225644647636763814777330225273077311416e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377288775000398161475283653389998086494468122512190223226967500421693458213541569225162313e-04), SC_(9.9999997591090086499161420886181745163569687715814407726252609084107767527800797121875893408396059356e-01), SC_(9.9999999999999033814860050534109048662879867084624777645766437808888313532242793625586989507072964282e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498377140301478548186030732189435274941993938018287756801369450248793755854397038802974222301e-04), SC_(9.9999997591090086499194010130896736264960848973432051101603158349924630841899300721284446045898069209e-01), SC_(9.9999999999997004520751509655263683975771110137734194239599820637422457603132929555276613084555954985e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498376680685571441797736730472120020969367141823459779566164781831245966221611052848672720245e-04), SC_(9.9999997591090086499294893676224956520073143833090849748564625713723230677558610098023496200306402334e-01), SC_(9.9999999999990722620511916095017541922611441252377709556891244021325457445076822425676998318013310780e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498371923235640805744099006519332150419763003710782293944507474095356304006533048412818663537e-04), SC_(9.9999997591090086500339131719998556556757931064507494107554644090820969496981591122802367106451031197e-01), SC_(9.9999999999925699140260180956297842479583873504118144266362417137668010293659066606172558032047456915e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498364046436490341497415839377924360934172029820183699307410873546132502434678857181512649856e-04), SC_(9.9999997591090086502068052351009020203728645080442447923303584604671979504558717592987486432099233145e-01), SC_(9.9999999999818041277019450869640457192613482370403990987757966853522466125029870431213702957663553968e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532498219440024335112085696284217809210420220716691707654789040647780773903164606251102825868255e-04), SC_(9.9999997591090086533808484546233219286579955199735991845141199940867857339824508722241446466603143463e-01), SC_(9.9999999997841601730176219353705229218739261651127331045483365004919077039134794209856785731065491453e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532497914566268992455961292159153360280722660846617924435497393954715219117340070630587508389042e-04), SC_(9.9999997591090086600726850165249954882137682437595345210748277636356867891776791496868797966332869199e-01), SC_(9.9999999993674673460048503099966162644575765093104151723778508476266913963472670883559262326010871521e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532496165991269044309812180317168464575879469002410870411102515175450450090057057792999888066675e-04), SC_(9.9999997591090086984530897259484069259930626127732813573610914956968635129868924174163202784303767506e-01), SC_(9.9999999969775644855907020193163460340798082171818173664710592535609269447482218273864724923957695664e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532488660301439824068369878410182942728611585163591919562023200659129820275883752134662090610325e-04), SC_(9.9999997591090088631994764789850163499737306768527037412778878960803868085734353394392621860529854598e-01), SC_(9.9999999867189998879873941105845141379381853759555907793831875773303156096747863480599346882449650847e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532456082102531281805196803441103186305932536371679098013020808230757915831335453617358451282217e-04), SC_(9.9999997591090095782757285389441563168550421729619723790991159248953530675229625086630466130925947406e-01), SC_(9.9999999421920389478086980705886754536511240889426706687434334889739457515603848009221381672378545863e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532398753040583396233529729797437290650548303014077652929235114447084365354300106431451633928469e-04), SC_(9.9999997591090108366218631099138672302569825987444789349916472582460612097489753819295696541972104749e-01), SC_(9.9999998638362984366277246011141025300416048049687521845037167436742349261038641619678750489717689658e-01) }, 
+      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532015197041581626982465907062512586693749895051676233797903326108242222227125319227773986336102e-04), SC_(9.9999997591090192554968191808427881056365867461130048038066729521407959884195869238505001124006765621e-01), SC_(9.9999993396028086949761507288374412480751168290962668987793281688251367855508185814004991297330196911e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568423253267729905676177785584143353001614380033344243031758625321347619384e-04), SC_(9.9999990341042383890306088396061192715670697837219455740677936131718353318213465919088214608415344554e-01), SC_(9.9999999999999999999999999999973688142481916180437304757252411988405420245137613199627838491668357719e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568421071351978567763236428985213434746066145425917517600757913894895359733e-04), SC_(9.9999990341042383890306088396061192716629696798932982563987649090092816159354172908007447640757493140e-01), SC_(9.9999999999999999999999999999958795247349249954778242940390886170692373734001510565621879790767344031e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568359084434798204155311880226117396510294984327442737778206412891712872212e-04), SC_(9.9999990341042383890306088396061192743874281829010424743269716705640044374075170787777652327952165941e-01), SC_(9.9999999999999999999999999999535697033498255459951822859686557815524626811857962661407907708787000050e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568174849750494694500221526141761541444600595036372660482208532269021015366e-04), SC_(9.9999990341042383890306088396061192824849393196324908583237927515885150911858907425196336245999193732e-01), SC_(9.9999999999999999999999999998278183845168415291655135119082109011987327990988515937074887045161495669e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568046509857464098717441244136225447983164310858821291795694460332135408372e-04), SC_(9.9999990341042383890306088396061192881257540067851576548278390199892230307847860446242065015359799250e-01), SC_(9.9999999999999999999999999997402186425437495018590771225053604616408334590527787302388433596152799806e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634563780645046310675688268267412264928203680938838716249697181100483922098626e-04), SC_(9.9999990341042383890306088396061194756196992793236186783571245045948636694054010587409296312115309157e-01), SC_(9.9999999999999999999999999968285078102770689166069486492860667740143329699595040039657425755209698531e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634550874164494364158542238952818338149906452801149106149160304138818016737658e-04), SC_(9.9999990341042383890306088396061200428873144978759254214483779890013713326331613762740878783204962427e-01), SC_(9.9999999999999999999999999880190539496468973081874203349131743704972977034165097990936201582711727789e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634539833765968722941278720825369300000052651396942728252573162383430561887543e-04), SC_(9.9999990341042383890306088396061205281366059290994561495998288737455803706724275632761060083870084754e-01), SC_(9.9999999999999999999999999804833139759840362095480189673873879648238413744134111600987499677007083781e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634364017769135252992639730022477753159548427567567996311004120404270833260444e-04), SC_(9.9999990341042383890306088396061282556282981513719744461509881606801351102848865894599554929609181461e-01), SC_(9.9999999999999999999999998604782586991942712386688914829513817017650185254798919136574931157233847789e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634043310541073227087213407078939385787524073632541304409357070269174879851988e-04), SC_(9.9999990341042383890306088396061423514016357294576930509475424846612943128206575235856337125503414196e-01), SC_(9.9999999999999999999999996415761717195708171816995412220652610735603699835666895880890704082082372328e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270633089896364377578427721561786092428100089213423305101327234880825275562914264e-04), SC_(9.9999990341042383890306088396061842560079420653882014957424088457731279820894036538977886004539092398e-01), SC_(9.9999999999999999999999989908133114753582608533129443418441593433977483846071694873691263712360924801e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270622815295280863051128033814768377153480380371707621274638897656446849322151880e-04), SC_(9.9999990341042383890306088396066358468525963201195352097086875133108720766515834076136262017880986932e-01), SC_(9.9999999999999999999999919777764252925483210602298496842071455244671366106233745896364253635558513933e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270602468093081053651375356900351662597680191708261174168243195074487437738573274e-04), SC_(9.9999990341042383890306088396075301502083252204209532600780634520259010776279171478465504744037077508e-01), SC_(9.9999999999999999999999780895798522074074384314552858680706462800770080496280597447851597750367166906e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270523630202877077528676191338998750659971410879066277402968275549291466709923214e-04), SC_(9.9999990341042383890306088396109952452654069695165352795437530494027614856905090864234099802536828905e-01), SC_(9.9999999999999999999999242779498399799624391320411435168539127113334492331262094725905521786063625045e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052269882697602567979795246499647650741963919683168954633522029204330158290009597866e-04), SC_(9.9999990341042383890306088396391656133397875044829189635613897563365620350242562557523570432733935682e-01), SC_(9.9999999999999999999994868026716282785843665714490690845988905218940382975226281485878385627289072205e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052265642826026632869674401331906181721660774805511586016828014319811680813395847970e-04), SC_(9.9999990341042383890306088398255170999463278647332928628331458754732838352132042192761910556504254440e-01), SC_(9.9999999999999999999965928337950731184236972858424297829761136494225450412791329227412693186900764402e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052251370155053393412225888665351704404826168166235404583366213968693523658370826941e-04), SC_(9.9999990341042383890306088404528317263622428012821744087980006810345753815800681219269233939346113203e-01), SC_(9.9999999999999999999868508723129597291088348432787795997070951006375122385798566290142035661055004811e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052190479476430297131118292317230358203436961643044003076991977849069845828224721137e-04), SC_(9.9999990341042383890306088431291081839557648059503032445245456686532093955011793213206927844113822463e-01), SC_(9.9999999999999999999452893000691828396258268317147943905888267553515654325455181179115754831557814595e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051960074845896190545537462422360826291357235612356457661124625267793044653963201830e-04), SC_(9.9999990341042383890306088532558878875584120913905068097798135955055466245184130566633457742302480765e-01), SC_(9.9999999999999999997880241995023490435699010966304715622567791004101852541162521147871769277813799489e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051024844898345021398745980751440032202539424265223741821462546238364318937492238535e-04), SC_(9.9999990341042383890306088943612581620528920518423724808095583524722796800035571379331106025846168027e-01), SC_(9.9999999999999999991496731758540750193061386160604339171696636950668335984615214346584028165890576639e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568050545925289848413785000894450169762655235285696560689713542002819948971252593524626e-04), SC_(9.9999990341042383890306089154108063405685304895120971206766222513754658765528101631159112190427932697e-01), SC_(9.9999999999999999988227815668657803631028916930401145619282526146015898870717045182056436890650807311e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568036936840115017761464304680354756199569903036663427983338963149397016572387164912060e-04), SC_(9.9999990341042383890306095135594078404586471864984613064444970329957947151453142223784957401397854306e-01), SC_(9.9999999999999999895337575412590878026287806827225143035544574311879095075991410909489540420787568727e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897567972305091301788173932378715725913785559941313268224139092338630028141505625844896323e-04), SC_(9.9999990341042383890306123542639569327180553705009905655055841991306765476080604110055642051609959330e-01), SC_(9.9999999999999999454186785458381289771029061441455217111451806412713710394477781718850653371093431098e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897567728985119593496137731409402032321931650603269296931037306092471098890005966067013367e-04), SC_(9.9999990341042383890306230487007191832554441008199850777865547742449698738495388962261063348190907259e-01), SC_(9.9999999999999997793380762075997107398101998921430399007098938448701697879303767918711353248114399047e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566790196554626272477383400745761686844548980571402657679530629446245952428289148256156e-04), SC_(9.9999990341042383890306643104798928315785846143939522205398881362138543739450758019945355931426446952e-01), SC_(9.9999999999999991385580808649748895480413763901680989203898946351498370749876316327306683714456860056e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566428866343284726060227037165390021505273088849564257999641327309059055262075329336906e-04), SC_(9.9999990341042383890306801917208298290331807430656754258138188596097835882538154165720182524883835796e-01), SC_(9.9999999999999988919283499748576095319899822081463628425306444430622684810227983814430346242600503999e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897556421147230054468380574803110433738062686092639378029604050135513944009142665060596958e-04), SC_(9.9999990341042383890311200525281420947970569000029033198405223025556558996782836213180103830717002788e-01), SC_(9.9999999999999920610545557357121629628736189622424415766317054007948629076317390800796289834107312217e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897499874995170482473845548211600749639448165868565240357946224921302498779605114585951546e-04), SC_(9.9999990341042383890336053776870430841200462174622508193767893742993183986634190112651777257960071620e-01), SC_(9.9999999999999534648845495097353063523589732658983034063430366194483498874580770270447683883494171790e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897294683217538846044368235361839213698339415773828422739943027546087515195622267714313199e-04), SC_(9.9999990341042383890426239982080338766475914899665689164955230109613134303065242094595371096115822629e-01), SC_(9.9999999999998134090815479731620374161484125441667286273500692958637116366070815687254962493120449459e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897000469915889966249613607360114804890301912455654669302163444001523825155947929422558433e-04), SC_(9.9999990341042383890555553064233291760718057972064665627916237193104624608221283836868741578943467810e-01), SC_(9.9999999999996125907023137854960982476478479982826892098717375952288503209246788908816444987925674105e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320895808367614818337186704862807048704415317798474006344417929636961487570309783252791192886e-04), SC_(9.9999990341042383891079507698266692213233363263209204379183646955348680080233808205415607531574267390e-01), SC_(9.9999999999987989087557774296391921480103334017155648114919026348051360138026808658991876195079808816e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320892118085511695136402174278279897022304200769539501636010403481556413817835963498891027722e-04), SC_(9.9999990341042383892701466155257907482234586876944113245501493554184981477035493977225256170557863211e-01), SC_(9.9999999999962800679463618003054257665915983069613736507911856454551680645518977351479636356447479570e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320853920251050183838952306068728109657830215858880991463047288758065545698717761922184761532e-04), SC_(9.9999990341042383909490237016741507057450973103053973898760291958231856716377142961125782982651229383e-01), SC_(9.9999999999702077348335328743295416427846895845360096087934606420943205752661907582980157361646500418e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320790676985346360943645414865946708295930728418937452011516839765123667833450290677353237291e-04), SC_(9.9999990341042383937287014279129077860305130961973480299683410529161045946789811438432135574869221806e-01), SC_(9.9999999999270403795680422609294992528953432940301898089267499751978681369267253802173989211143517788e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149319629623926653945330989432506828138055318299079469962778806428433915562345281837685401166590e-04), SC_(9.9999990341042384447594837612903151706456058005329977817383934946163479356779464756241208563096754966e-01), SC_(9.9999999991345514195402995986559631767492539647822683761489484622118018380939591771444032830969775386e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149317181775308647219989266967360868074098272096479204853881209865820666454185456925133196224872e-04), SC_(9.9999990341042385523477021206753522488485467367412942414284300539014713934174979454240999254108068796e-01), SC_(9.9999999974637466350092995449108961932515530012198238294797496238518684257274846251971946054107030128e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149303142367777710553727734920717562979117694221241779811070211661226729103511463283014512844477e-04), SC_(9.9999990341042391694098977483934519744087412631870476010770623271686290524900739491764274853962932980e-01), SC_(9.9999999878810015663985043686502667679745060726018205416759091127801505360863460585602363568930884671e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149242878759824811667397313866226047460967328437085651983523661469656642769253922747322577274040e-04), SC_(9.9999990341042418181252460626841774069073246463628265152865816052978689828473245937613363603005714389e-01), SC_(9.9999999467474430127667913921370613033606171818694870009306938378512529181078207345556508125574666258e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148981306559498126535060760750095546822191079410541536384239279160490668057780833508759538560553e-04), SC_(9.9999990341042533147867088569688260099862598892698647859976574528085751319958821123542772020432392375e-01), SC_(9.9999997682085906627313749244845682717104868431939058921072042663960478738899502957680319196918471548e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148521008282634772549917898861368691507039096643360008725929221707667063116914239842956487615623e-04), SC_(9.9999990341042735458869975698970255162648729631493676413796641336794548983578465010093511130441153449e-01), SC_(9.9999994540271687941425203922253616893788932781792721598221196362087292276541672787564019187102498291e-01) }, 
+      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952145441415555656355693218005129946833020978925531292467339511142670835363523633444955516738971707e-04), SC_(9.9999990341044089006122498506549950420071765288120901610285751338198102856669430786550410481765368309e-01), SC_(9.9999973520188520429855120090470826998135117761251424498677884548819815659217897633358835384684988319e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829611341447301548396579227570617204776392440891130698708435198743167830546e-04), SC_(9.9999979945594605304280351343129488353454227678160405306035521675700138534873287244861988588780980048e-01), SC_(9.9999999999999999999999999999945370023257137820762768536157602042904846062815467256821930064739042206e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829604813791898849970561226896532495965433637482397590999664215987724084642e-04), SC_(9.9999979945594605304280351343129488357588291508240335108085334601776716376081624528493139965191667848e-01), SC_(9.9999999999999999999999999999914448659603041377886549777573721265986237898754766146002104557105603010e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829419367018997142490824991909583899694050813197236872954609549082952234147e-04), SC_(9.9999979945594605304280351343129488475034564168570364662494915364518262961681008191773811641780757596e-01), SC_(9.9999999999999999999999999999035991273356536617254171775822733807341270433956602359158215999330077258e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828868190589925205305752948741190191890310720237854664263790624078630255489e-04), SC_(9.9999979945594605304280351343129488824103012003144479283904992827758609424763972167638956888669694337e-01), SC_(9.9999999999999999999999999996425080349067501001618317687345639161323185414997402364529655166798074564e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828484235070281879217406955508459067071514482898222349800274177596024881526e-04), SC_(9.9999979945594605304280351343129489067267904785452794465410159306876709067724494926827756736594542186e-01), SC_(9.9999999999999999999999999994606291286614696216744324920436687154496289585658092321137223595590695113e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562815722012026320626685286913226816629571910303018825575913659200309762820611e-04), SC_(9.9999979945594605304280351343129497149778610795261277352987132454971291745574750390407083331241741697e-01), SC_(9.9999999999999999999999999934151914418944279624811922994126810172757716840525966095973392642785071184e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562777109587393024962786430860278449305941765653218110713822972362669794369074e-04), SC_(9.9999979945594605304280351343129521603616661469325420167028539185389961112023496661065281859197969700e-01), SC_(9.9999999999999999999999999751245686991717071787933129948865967450088233478725441143295584006637231498e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562744079935794582249935850955352443379581862242345375743492755519084598372861e-04), SC_(9.9999979945594605304280351343129542521799311983871381532826116960987291403760348535672150516838762830e-01), SC_(9.9999999999999999999999999594784935705526747361011155271486474245128161745880551256261839109181680272e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562218089763668513489997096220812820060574247608609194270317664239042390178774e-04), SC_(9.9999979945594605304280351343129875639406081637204143644107368997885938184934581950949375099829240432e-01), SC_(9.9999999999999999999999997103180770438539008023176522456899125095944338788228722151597893810012881098e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641561258627296494956301420021366546660342940113421117894048305973250730538799586e-04), SC_(9.9999979945594605304280351343130483281635513934924588925987880198548879210790682526537723398301080196e-01), SC_(9.9999999999999999999999992558227639538597062297652548804390812889751125877050961679999915338845671558e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641558406290217164352423881103336860411317384002311299595598177249951303886019634e-04), SC_(9.9999979945594605304280351343132289710257034299318878180735927567991334928306131197281571895568958396e-01), SC_(9.9999999999999999999999979046768064392325872501023597694467182055919197424795482596292779380209406124e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641527667681161223891322510090279521256631111122850157143437737806345221955611610e-04), SC_(9.9999979945594605304280351343151756940685987389692173053913475800306134267542263724427575887309793035e-01), SC_(9.9999999999999999999999833438636169604440007863654808501592168672487401419709884172822626273715851219e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641466794788022274554911427911763139471575018734709199483502536007414888407575540e-04), SC_(9.9999979945594605304280351343190308673311766344843810630147047534991998792671761806351601710747504096e-01), SC_(9.9999999999999999999999545085046816786594927744064285682206286856237220064773438291842993406447528916e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641230934819729837072386013922402118473399033545309192763017431966879210358078602e-04), SC_(9.9999979945594605304280351343339682392316371117616299530986820934873413197123522652854388230976538898e-01), SC_(9.9999999999999999999998427821435137888436450224908503464626295978445122378201266762861930432260172466e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122639313451457410367639193749402407493913031226615762887588209464055816492335257326e-04), SC_(9.9999979945594605304280351344554053881606090046700236937549434873984154972218110659331573797393888525e-01), SC_(9.9999999999999999999989344743869117802564427682722945462846068505635284285672020546986878288503112395e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122626628992590275094551327034123924004688209844407219540127250925071894216196811952e-04), SC_(9.9999979945594605304280351352587315347136793877678190501160285687834535506614248533770623460726179691e-01), SC_(9.9999999999999999999929258734239384541468227859541715411065804339627650420780653254990824829663474159e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122583929324772085914496227982595167753461966182238382534627012118792731542888539283e-04), SC_(9.9999979945594605304280351379629666910399783574271524497981677022898422452789617534599911392681408491e-01), SC_(9.9999999999999999999726991323498072610802971609172631165564628019877509333131199726419589284720946709e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122401762177830548775787358155565912345824823868872451743582932884867649364163145943e-04), SC_(9.9999979945594605304280351494998902377172286159333598029908363486929285523868762154088553197965076086e-01), SC_(9.9999999999999999998864069455091851037563548162222424068477467207320989386151690538652724316205131876e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853121712458738689753538624358336420936049375523905963419345340512062960435233112552141e-04), SC_(9.9999979945594605304280351931545294596907968281623469160487862741937852455156713953168141448362783535e-01), SC_(9.9999999999999999995598853846302066808434729606129327629111137827643745992149576866407717263898913105e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853118914523568115747091860891224798365451449511684043478132258841653561506639374566100e-04), SC_(9.9999979945594605304280353703520356699140752021040291477616243049803419515405526741481963583206787252e-01), SC_(9.9999999999999999982345094946262563141928282061010401312645566475523652454178723531667488904338956420e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853117481735813618741226893307009476640342225965762477543715974173605769943867183262319e-04), SC_(9.9999979945594605304280354610926717273711722566971538471334058841886816244488093371427851922634689700e-01), SC_(9.9999999999999999975558010079983664904423400019747067468180308257165711732230372342310167713283616594e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853076767323117897551457217517227375146747894864268193432090630668397181420440968401289e-04), SC_(9.9999979945594605304280380395985900812871386902230209241702357269514516254537870169523470349445756956e-01), SC_(9.9999999999999999782694710279119693527716059064427172640669240963884463638986223134771694096439502199e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642852883407985541353754700675303553547061045398179770822802075620019726156901708723158742e-04), SC_(9.9999979945594605304280502853406577915778551307372375130633201187067925914151488790640302023135050552e-01), SC_(9.9999999999999998866755674856399278299271401237658831592904348149954808052705862000388545693045735282e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642852155465613370413079174259788631637593289741120504797870180025663409543883917482256368e-04), SC_(9.9999979945594605304280963870425020777876864686149735980282859127681616951979610366840323276068047829e-01), SC_(9.9999999999999995418508268931994884510135841485073137876414985261709162956687608701110707487512038248e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642849346884097634912196309463159665934799857251191990655520226623035104258678397895722437e-04), SC_(9.9999979945594605304282742587980061054857081919418166276432014028293485235697925922711965880366724792e-01), SC_(9.9999999999999982114317860178119962102523025843241453100904175278711494266089115378353035395739646556e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642848265889515339269999084537237064293299144853466080903131577372629528351317158682188655e-04), SC_(9.9999979945594605304283427198353539625081329772360816409032744434518025603234814831633458129668355541e-01), SC_(9.9999999999999976993669706255358410114443390530442982175364229254065754770395682656710689180136613197e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642818325713457620984017114484594502826743738372315316910506356937276062874644268602345468e-04), SC_(9.9999979945594605304302388768974328191294332362935070606871492800895819074239680021434666745379215993e-01), SC_(9.9999999999999835167697801293628586257252109827821986346452896319421932505369450513325476406144206180e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642649156122575325249902385658277359020466879842091492244734757323968005279571590874981872e-04), SC_(9.9999979945594605304409526453743474221778633261168860231029415868552746386875438367470204304695673891e-01), SC_(9.9999999999999033814973709303521026315686280900190583201945180013005509064449413599295557331559278334e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642035282184030662224399182025958657159536928865405495982904825658234714499214400877983984e-04), SC_(9.9999979945594605304798302191586053662596055145416325563251461737105814241991134653461653991554573675e-01), SC_(9.9999999999996125907291624072474376828309816103509005693543889644751242249749966970886959327890035789e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088641155081815672530799741764156774355649673178909732752081712523969981539533580923588944427e-04), SC_(9.9999979945594605305355746523673205089758630896382935489325241814182457746527344537335024034372170037e-01), SC_(9.9999999999991956417023001720185383367817930417962901981778272663552785861156924828591470558638612623e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088637588659500151067838600651164226137100092674659992916334912719968592519748457019301246411e-04), SC_(9.9999979945594605307614416227850837919638980565989496808468055229143953181529732836402367633525334910e-01), SC_(9.9999999999975062350997896591500748424570156075336788029544986483912772263953906564384683712459219920e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088626548412005186468081597987785199117738469538005961064003060173262500331015747349488035739e-04), SC_(9.9999979945594605314606373527739654379289260650048846557706165397783159212683131256401340013788881285e-01), SC_(9.9999999999922764935377292030166988584374674895018660820228067930903239516123104708081171350716612554e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088512271634663493951937501691458740227565613531997296900073511713959958805789900337986856448e-04), SC_(9.9999979945594605386979601383877257026278360047148426083071959408460792381616896690441269434155904822e-01), SC_(9.9999999999381438291826482978599509648317735378533471760929500147196023098453192014414119741958109466e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088323066233491494204702525532544494215285715290071102292142424904481512503108855827731411334e-04), SC_(9.9999979945594605506806270713695484432393834313789300232717213661425536566847966867148004254257706740e-01), SC_(9.9999999998485176364070340690153475810324558129569782731943874852919948648959295839170156268373789571e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514084849534193279010460824564020695809753983617695001368601780783031146680076860111348065148219e-04), SC_(9.9999979945594607706647145227960121439132637673931882528937653499577678651863103072697296655336337310e-01), SC_(9.9999999982031129581243751053897141057090247052332368795256403196183360112642100116547892861966773527e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514077526285233764137275934075842339631314060185179661194300176569001686433503677852675472733996e-04), SC_(9.9999979945594612344572521331925726341326676845761338715426678239018730945438982584414425158836653096e-01), SC_(9.9999999947341056312000404087036305759205847749151788907329980746022350366479316859541747592500776156e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331514035524473592157834492249221835541620672420342940564756056871336165791863197731575236744427326e-04), SC_(9.9999979945594638944961099680891245198819740484712067128983204387619322339203180664826257449990792775e-01), SC_(9.9999999748379375353684128849578453411181346090762111892996945382866355756054055234630536157299760334e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513855233339288800833001998768258517394479095160637173436952160580671878669596785713989069639754e-04), SC_(9.9999979945594753126088861639385987277348906663404943385524223095576509419086384458917662241292763589e-01), SC_(9.9999998894344139355367853990571040423295989641751496584371001697615552251165959807569261245208969339e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513072685626173328781683414740217169105769228744748341920827745011093600645473334546180188762576e-04), SC_(9.9999979945595248725498544784385952681088756545071294164131917726768161256535977957914136317503899062e-01), SC_(9.9999995187432419038209161996117782969898836164865108166455784557416515307354403847928100504196734022e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331511695607475091489790457965520825587678006502900733521662566942498661199724249311225503378676058e-04), SC_(9.9999979945596120850093235947945166397647154138807560758951691656184949500033551982425205747607702414e-01), SC_(9.9999988664242819645386502098302490967258819147380573761319913282361225129748441593527683998263084609e-01) }, 
+      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331502482364755236926266569636344016619771716121528921700492969057476015135174142279705422789047062e-04), SC_(9.9999979945601955736729637699735207103924394744234222511740651732262174825441149809041834943384254016e-01), SC_(9.9999945021311567239089047842516510282600847389924749144087423040551687983659655635215622851227225661e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508278008933010852137095845241788942929625411898937306861340507759316017723e-03), SC_(9.9999937825010446120439076154486450381604714704341298230943890213040101981248413403682981653260541105e-01), SC_(9.9999999999999999999999999999830629856576214741093749971721798927088147827358250657747933859691178585e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508274445522094420591803480296500292474109367492484727443829424237315808859e-03), SC_(9.9999937825010446120439076154486450421341155711898598578762178313178027179328782659073648536649699737e-01), SC_(9.9999999999999999999999999999734763885012578494627802614396416996406253811276732535072105688970250530e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508173211156275757329720118410697428414503482047480702192092618526907319115e-03), SC_(9.9999937825010446120439076154486451550229599854393173285484919176144096347014458610967541468493391217e-01), SC_(9.9999999999999999999999999997011269159752717339290229415315430892066663675233543392867689111044313954e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507872326997558864176093375532708068116425310315522099513253758144625939394e-03), SC_(9.9999937825010446120439076154486454905460277245739654778530887245316853626827566618180317236831307633e-01), SC_(9.9999999999999999999999999988916622519227836749050252081284595586832979861032405031394809644325463203e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507662727806775051216699658405658218417552015911762546407367429037331672218e-03), SC_(9.9999937825010446120439076154486457242750608093478690617902085023798253212824945112316517553681945236e-01), SC_(9.9999999999999999999999999983277803271414549843392717482079201248755207195035795055189576469364630424e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622500695900958962851203861965274469631115356583910192276915231169695714891650e-03), SC_(9.9999937825010446120439076154486534931490565478078522750037282061259690143142877270866599842603654591e-01), SC_(9.9999999999999999999999999795850184020034783511428134431310969965864376257749562416680672397039539136e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622479617592292225048324719266578690585318389879081196264751925259382071443000e-03), SC_(9.9999937825010446120439076154486769980714053201179532939561941652926124759543194135744505247805716594e-01), SC_(9.9999999999999999999999999228783239835392064645239645631523035272227787783081677512770080376824490159e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622461586888492639230425614762668073195877317301626969017515000413859248026437e-03), SC_(9.9999937825010446120439076154486971045372230336486591986259029128775671954683458757306393082752749960e-01), SC_(9.9999999999999999999999998743705605439407329465299605373749042580256525735908641389950189513289913042e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622174451767892534015031663498272315896514692963601966976406590712526925951340e-03), SC_(9.9999937825010446120439076154490172957261850355215171082247480949197828300902291473673540786407671818e-01), SC_(9.9999999999999999999999991018947514970177877597142776500046170603078268216637991998568434512093965684e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237621650686523174000757353501882081958129212358005096933164643841826730884017175e-03), SC_(9.9999937825010446120439076154496013587836504606803992830050389209011976937143195078642256472064000960e-01), SC_(9.9999999999999999999999976928160560068489455683635593557315319368383725300109901511740476153537026185e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237620093611515564454953755320101956345345200716775345039747883222167557064871014e-03), SC_(9.9999937825010446120439076154513376900863052425619059251517245414178788236509519387288993114665503500e-01), SC_(9.9999999999999999999999935038378016710508781215051327857224818102971180989804948461738129556836156041e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237603313575145908650352954918088468500890013757711857757686344282925490670768251e-03), SC_(9.9999937825010446120439076154700495069647026560940297943182674112107347183137405968932425667397471803e-01), SC_(9.9999999999999999999999483607283715322227569597098399013386647944102386165372817977126391581047288411e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237570083400060925792407831363656163396641855515183288429683867829763478364753601e-03), SC_(9.9999937825010446120439076155071052640160825076612286660785043850196704187758630306141677620084657809e-01), SC_(9.9999999999999999999998589620287979850761632944978448237882879093020237866833559226340947176695495731e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237441328750203791028930656493554143352379554450121044256278113296453137834280568e-03), SC_(9.9999937825010446120439076156506826304350029730332831032965044627509002507508448258632630052758955696e-01), SC_(9.9999999999999999999995125751008977168810375698460688014237778906129045344741129499565286591045608967e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378236394585206949270981124466309531981969214456860841347306201358055132066928013763e-03), SC_(9.9999937825010446120439076168179312029972567768657045067249264812131266630299789520491355581584810090e-01), SC_(9.9999999999999999999966965348208015109627389180444292592486575239634767439049280268790630349655034100e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378229470209392396954321785496713107978696697315802015561428139879990125334828348030e-03), SC_(9.9999937825010446120439076245394670438498230959192621035469692164416269252306365352540266997506976167e-01), SC_(9.9999999999999999999780679783477648688539113407871020706602611473461380338664584601508710118346674604e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378206160697317290006374834036649886851420989045374489041335085044912863382368847480e-03), SC_(9.9999937825010446120439076505324572773472237588071935462884310391667056360129376334614417193720628220e-01), SC_(9.9999999999999999999153587069738030263276750059237716741739516148280513800164511417628462668118082119e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378106716661138799264657707576536413511194954999556984813847630875096103058324301870e-03), SC_(9.9999937825010446120439077614248626111989967394492500934229035801696213276258546967640268909641096530e-01), SC_(9.9999999999999999996478257345484056067324840610667908620571187529332697405377108662749482053120633715e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593377730429732948206571007242024014476426768731739506278496857275488120140438036144282e-03), SC_(9.9999937825010446120439081810313484928189604040362793873167230905993801950761308787414799061520007879e-01), SC_(9.9999999999999999986355059992254986237542000062337535937178145075457032719481159893820043383748879963e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593376203052425903221070645354509381511312328361140973780251918354470218166967279694641e-03), SC_(9.9999937825010446120439098842460402874224460532822022600660790966785024553818205484948959876874975793e-01), SC_(9.9999999999999999945264230750830129461907700459376129320699708090806289389609015868002522970421199408e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593375420901529397027549865052540176984506806695942401970137747300907232613511948967951e-03), SC_(9.9999937825010446120439107564410715904723582091757741519686705259259101522127773271388812987333048124e-01), SC_(9.9999999999999999924222128854250901258526804710286754711784957439030254449319028000572100573241648553e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593353195129225905427040370141027329790018609049604108687708996127052758615834328127095e-03), SC_(9.9999937825010446120439355409273600682009111078400786029239906704344578371741488856381152941041981875e-01), SC_(9.9999999999999999326285122543429197566807458354609709679092331484272641596776103676931414157712661641e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593247641338192543070810164008633098546698373093010796714616617362636240951795724505581e-03), SC_(9.9999937825010446120440532464653652529294934443134236633868843091052872954125040143880052518946675567e-01), SC_(9.9999999999999996486585473261426714772752127811107287866941955149092126587349829934599973143717382831e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581592850261630548247853921844583863947673781214197078625703734082351601975256660747279487e-03), SC_(9.9999937825010446120444963740103136954444398377613350127319915111841707650362693438532800238526625221e-01), SC_(9.9999999999999985795931870184068703070440653066791569813357909259119255761751837199917744422656094487e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581591317072542668004980109488776009511023798765908569198029326640575261683254693353666899e-03), SC_(9.9999937825010446120462060695568770864718446812761518004160562339991834005533862289043785011450532553e-01), SC_(9.9999999999999944548749059285163369378691416656815673626983380890748788247814006808289198782222438141e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581590726963589679572995043367616201108039791859563709873125420261888987577630855028684182e-03), SC_(9.9999937825010446120468641140582936743428620233604451790799289371944620551142688845137041439534784831e-01), SC_(9.9999999999999928673126114489446142127871497573108138203652707212933306195861930320431495896072490618e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581574382787369860717988387556597811522331276347862388649295029229504252031340611207760026e-03), SC_(9.9999937825010446120650898929372092400316321685514573336559470642205978385027517278372798942505059472e-01), SC_(9.9999999999999488967919652002200608056691778184042071480629920308727105411253121886837453719143614791e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581482034045028309822151288668526598678529510782427290875756773602110826859068766081422840e-03), SC_(9.9999937825010446121680701676862109414650680959806061109709042561502384960583155386278359458032026327e-01), SC_(9.9999999999997004521945029939524519807988304497712631558296840717696846076904593251895547134897490670e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581146923663279514232273808032356391767560423881910690954665520922118940006830225658549636e-03), SC_(9.9999937825010446125417597091863989572206128893835645017737249842899149881765860525191996331637277638e-01), SC_(9.9999999999987989091762877341219765634460361336670010525905832865194036426086080836499888450035925068e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445580666427159135350913924957840117224862438385546094095412452776119993686475924570660804358e-03), SC_(9.9999937825010446130775727669288702660230805914165215524385558215492568955562302038223425982698303816e-01), SC_(9.9999999999975062358000485908734719478810153042293069619369992773337097442840999078729107368595272485e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445578719536977634680603887244600999377531918928830051179470898168115590680307075643341561455e-03), SC_(9.9999937825010446152485962233775224372148605275355048722386444423496721237699005025333392613238461503e-01), SC_(9.9999999999922685429502955838664631272727816444661190329305795554925270211388492267551620893770235725e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445572692727041039140715569515503010607476039881350590256326043245738973412315767507983989750e-03), SC_(9.9999937825010446219692350474002467719831197521259665789639250794720864073902083250171465269903551282e-01), SC_(9.9999999999760546960617203485641240380859736312346123150565622680104957888504411723581542656995183881e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445510309667465762999573965381712560589793232301379844337809796876777192164154276360108768642e-03), SC_(9.9999937825010446915340656215112466713751764274192085276047213707405141135632233604708262487148944625e-01), SC_(9.9999999998082263777583032021219768261310135692904762976524857274444378442933476629140399852481195524e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445407023487300311454636906348300411783216388334416692480105207270177624088648477227941928851e-03), SC_(9.9999937825010448067109369183301747572091052641346887644579571292911780294877550349552046798435521115e-01), SC_(9.9999999995303569362926590345271032984704183502101239455443249812626633881912233012322514970006671323e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230443510841592489399498105643873291638437965025889530959670338470771703346790914063535842034970e-03), SC_(9.9999937825010469211883789591852787022934618160105491247732637228975543229542112221473226791791147328e-01), SC_(9.9999999944290839183006430414574351609543313909930722699101778024497620786081837377752421214481585096e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230439513120562144774691674826317615718688043008204472276855189036913960902175414802633387251349e-03), SC_(9.9999937825010513791419957165410295232978602320881221435745283859696357953070184445656355277151315324e-01), SC_(9.9999999836740680207175934992549794219452505164862710738365313509599510981077592517033331057428426492e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230416584564321862938354346369798065582961885236726743202520638761750161472946379071965280387958e-03), SC_(9.9999937825010769473192945140536193542795148817947626966411005419120237352880851215134145295569139202e-01), SC_(9.9999999219896771185062162408524680126448574501279458185414108815118448066991300137713031385864278401e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230318164633328662179168110027718988650834868120062903092502616445710608484995042009978407195649e-03), SC_(9.9999937825011866977198564424578905995940598671698845890554849364786285677431525123559707851986388136e-01), SC_(9.9999996572118420416273131005618585978176284109456206628626510695818936673319746185154756172750060072e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229890976177925564895900948422765637907727698485365068768615096517552776827256615551082758592858e-03), SC_(9.9999937825016630656924597566050811399144105105030486176230624289059760108235845273637295753943335644e-01), SC_(9.9999985079524168038508969654208018027440236033412971365077938504746336884462151189000156212795999234e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229139236870748805690148597370202630092110899108038504772702984873664112710635494348151770769836e-03), SC_(9.9999937825025013479686471079877253922057100838073212611579865064021307329698416536498385807829416717e-01), SC_(9.9999964855581903217136902723931494530188563891222406297234242400831410721726506681703129294737096044e-01) }, 
+      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151224109779418471898048796855432229831639422254703372124185126775430234801866145134926816233992132e-03), SC_(9.9999937825081098134405736549022368179422369363383013639251113732102069607604783535167092329931781497e-01), SC_(9.9999829548773252198091360340235253794163035959046324971915422100225138233261560209018774762683058322e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669810924570623356830794558727594473870475439221681405710695652755615592347e-03), SC_(9.9999807436206510861940309466192915924303502444511020819759017888186690770708981239790015744050491215e-01), SC_(9.9999999999999999999999999999475439621419667692983603247388410783559642760230420680770628446682991576e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669791502138033209497009513957064670917842959466350371394300567087029101833e-03), SC_(9.9999807436206510861940309466192916305462840730688125482791059829004675816117139378021381034464536975e-01), SC_(9.9999999999999999999999999999178530796051510464041683223804309449682405009122504948288998135233899544e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669239722483081626388175831464693565820526371671449293712421748005670335475e-03), SC_(9.9999807436206510861940309466192927133970916892590706182672232284488170501085125986137636801387228091e-01), SC_(9.9999999999999999999999999990743529235184778642353926065861306184985952783620720427690493504415247500e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890667599748192388757727792670887165502613326323265844008828433451577973123870e-03), SC_(9.9999807436206510861940309466192959317968083340971414630486279372669191437536984941265706256114627584e-01), SC_(9.9999999999999999999999999965673402822152250073017666308299552129361272540539331184293437411253928588e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890666457324192064729475899417947167294837447207282228006411998303875282393784e-03), SC_(9.9999807436206510861940309466192981737691976559581057099176919579563618254803036468096394829994500004e-01), SC_(9.9999999999999999999999999948209278983170994723232491783417814606625997527662509226469121396498102545e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890628484514434169800972714770333272872501890640188136078668656261010816188855e-03), SC_(9.9999807436206510861940309466193726942545848899684388663657164278406845388863107153586232426766601443e-01), SC_(9.9999999999999999999999999367722654106716380685931388593210826594719074233983614590601566365730457802e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890513596829910824175341165892657129343439110132414596963014341000884783731182e-03), SC_(9.9999807436206510861940309466195981578447242820037184064719827645545319708283144837154262624883622715e-01), SC_(9.9999999999999999999999997611445869374922522389384064842125666939591009837650092270319075088584543049e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890415320168219765327161707730462216417700031466886650252484743645149023522536e-03), SC_(9.9999807436206510861940309466197910228072632217583317420549165767303627658429394886399198585971494043e-01), SC_(9.9999999999999999999999996109100164306126462920833984614664194149516909979989223336952509543091646785e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453888850285246649697053777251263722485130445994850485243799951783798059018732620e-03), SC_(9.9999807436206510861940309466228623562889560069481170483010672133166856768306332591311472987027541452e-01), SC_(9.9999999999999999999999972184564549790182157336599370225662347129407776808689884925651724052635139730e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453885995493756928683298866852754367950027405467779314808057355403936183988160358e-03), SC_(9.9999807436206510861940309466284647978477907187088646903382168935378151460703603300008130135537054043e-01), SC_(9.9999999999999999999999928543646557156381274042332096397500553385727257667954737167452048022533381913e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453877508629602798364668862115378010648484846679951754451447473869627846054864676e-03), SC_(9.9999807436206510861940309466451200108861099814262158558851066548402770114806155149444985549349052989e-01), SC_(9.9999999999999999999999798805785176176944417591770339510787545289854407530996996391418430272072302834e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453786048752284964113207529733751419543576859094070445375840280047253055337600366e-03), SC_(9.9999807436206510861940309468246072412131953716825137218409075860194080867944440740349940631465856999e-01), SC_(9.9999999999999999999998400667595394052379591169251452495435597287372796713674194021969323501321703217e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453604927110497662921879261176404006735639221107185747503024479208341566804628888e-03), SC_(9.9999807436206510861940309471800529600361537594118271451726410946519836836014704476169419604060262130e-01), SC_(9.9999999999999999999995631878790890764244062981462149977903273428940585461248247458263859480115628379e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973452903147673277301280130395855429393052376095802201147116639650494995110181898414e-03), SC_(9.9999807436206510861940309485572737827741447855853026496947730551020239468064217854948353712411401927e-01), SC_(9.9999999999999999999984903845244859885097952462558877456793721722784919555467634958959337325833920096e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973447197853957560684531420929733010038372853652847243611313069344074657637202603585e-03), SC_(9.9999807436206510861940309597537393507070753528623549705493835871912640337645857269266792693301697184e-01), SC_(9.9999999999999999999897687578814203686133032097081942465864883298685310964418821651297063063808566438e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973409456424287791505000459180915346158940527193420406190481980802164825339675198976e-03), SC_(9.9999807436206510861940310338201483452272993910059830130060542320010098199309428777453347676389676696e-01), SC_(9.9999999999999999999320738038690657240103204057254801709891970216714599039697906604641103607261123127e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769973282407527148149179585274510276540221759749038032497615685300908320307807877341324e-03), SC_(9.9999807436206510861940312831497487388477213132594193087514118479816860834115235047634588285995177539e-01), SC_(9.9999999999999999997378553987389754548040720750604412386992374537917179128907297492016368928665248761e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769972740386094743971657091072354658497512456940096157589507693145848195516948791972746e-03), SC_(9.9999807436206510861940323468503410987617208921413577857501905965678107178663714203874041842954577253e-01), SC_(9.9999999999999999989092725419184148568919670109528006139959127909029893360414651355968361258052977864e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769970689427710002267732330720966105566745568783527589265448767116875740222736611303602e-03), SC_(9.9999807436206510861940363717938550085422649634115392116074347791735274677458763855337483743687350761e-01), SC_(9.9999999999999999957739925399605701434766641830104837062850645797969386378731319182296081633498319680e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769962364431384428519537461090660411599162366440185673636337776855709637937513086352824e-03), SC_(9.9999807436206510861940527093461979639255975498359583359693267053802319235467270645300692722562157354e-01), SC_(9.9999999999999999830476521665399387670406132618632749203436027004443955231085504145358385553303802114e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769958101304448193048044993975037776366363324396297278827856448976808066389911326597319e-03), SC_(9.9999807436206510861940610756032798383620338843782305155667411631074871782543021126783866599677485591e-01), SC_(9.9999999999999999765306517591083636889943877189180682363246522930518779893089627870467161046492741548e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769836959349604315873738601604850371693926762302981159485904670868252103149884650294852e-03), SC_(9.9999807436206510861942988130088940539771623371653624596128636950008909838239973201183455168816245916e-01), SC_(9.9999999999999997913421314820761067346858749417980167642044404993722649826595080043641016696833569328e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769261636593105328766935826211328153410642779802902773757816435154558970746839751929386e-03), SC_(9.9999807436206510861954278664379654216132452003943579474961361064627190368991762885091992164152383996e-01), SC_(9.9999999999999989118518665688239630820530688097759602411677092418968344950559986972166594591746816146e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787767095711650566626613741979579989487919617701038311449537729267197184943027998868120618e-03), SC_(9.9999807436206510861996784283284176581723653527303957199167037539034471582758835339476553366522446606e-01), SC_(9.9999999999999956008236133366102144326224585845440274197116529927176051787350153668466653305864493062e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787758739038113425448285956253736571446685340044137947249938845113090646569188408970460889e-03), SC_(9.9999807436206510862160781462365964045455769060925229184128353763264786438593033566892201989723088449e-01), SC_(9.9999999999999828260585967423166190525208367025900613393473236416456818854260998742808568394839861625e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787755522639098815644759983264374739887504336805485042232979066184199586228131437024797688e-03), SC_(9.9999807436206510862223902315759729597517322580266361252080502442395322382510158627243703880069673014e-01), SC_(9.9999999999999779091809146566110262299965875738331652408405999737114231455615349848612829129564163120e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787666438425036629019904816738082178712708647865905580285901608340711236933228676591051962e-03), SC_(9.9999807436206510863972152949458004606365691023823925760918144103255510258590008002887007535143992663e-01), SC_(9.9999999999998417270150953923055531748767900744142155509708917075362968373144956360575368930621039418e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370787163090013927808615357208265504841941734342078335406393612864178093247477853351085540050e-03), SC_(9.9999807436206510873850212580513610588892651008810255761064220374526555743042353741197157598130162163e-01), SC_(9.9999999999990722632272840767121005911847006184581194371212452850140344371707554136942191348572353074e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370785336565104953182606692447047730915912569163527620115387859584119495605474126454792181837e-03), SC_(9.9999807436206510909695208949356881779869114372827922191268997647125210216415699406172870045677063979e-01), SC_(9.9999999999962800724823182533114577491777411293965648035383161570767244124693660421008538922382747661e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370782717610631163121267949137096961121939515970590788941936975035522239970567204778521519711e-03), SC_(9.9999807436206510961091394756568384958088089883014289944907724500971716425477676973213620711663551570e-01), SC_(9.9999999999922765024202443269838081848095543526718888189745886795339039411757654688793826438202724088e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370772106052156039170591142783248956365853630899661281052884487309409515474387667674568926253e-03), SC_(9.9999807436206511169340005623828585509563179335244305427164070425580419319962473861304269387084967009e-01), SC_(9.9999999999760547168763872764340189699312409571226072302043979301902010300909675517769954203858448870e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370739256820767283075184932827441804024765371255975612517766586750955396829433133942535903014e-03), SC_(9.9999807436206511813996190744476198093922023167009506126030291559938704579804338224581759568838821190e-01), SC_(9.9999999999258384184770629936531785440235746196136128925264246827063599922303130648660594534561711918e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370399236879823786571268274225729747919848773849228434109921515230021682526124519885771267265e-03), SC_(9.9999807436206518486784220315486786053813573986830201742414177495015694807851347459982418136945864883e-01), SC_(9.9999999994060532638716261190197619709437925527424462511817091133673274045204718467074380656618950263e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658369836273775434361219093566575803355305959403042625598300122599309750527200456894301598309557e-03), SC_(9.9999807436206529534764093348044643171248610592994893092350124001158099316814472175887936787067571379e-01), SC_(9.9999999985454570781374841662642261300214828341476300944016258957257855682627132078948768875538710286e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658359501101691817895280368659662068245113166185530832826867195175379135219466492245658673317254e-03), SC_(9.9999807436206732359375941148693275408464117868348749705262604696109529639400545520045548124669545364e-01), SC_(9.9999999827461807068643029571329445606319534815750100995765199253620822270053490333248080308648046372e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658337711454353535767772728066582669228119001601047882922756743058306764879044751778961867430088e-03), SC_(9.9999807436207159974583923617777229930876857872064350222231345069639920684624814714766829147514078129e-01), SC_(9.9999999494365601768765415475668023804444223181604563050710128324480789045560389975585646479412395317e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624658212738963801918504008823362171627136403766184093621722517683529120839540062283835038967984095e-03), SC_(9.9999807436209612521727520688591812145033425285256748768572695176452944134483824461593899785539705143e-01), SC_(9.9999997583923378400608885393307106595874343694130412653298758924906083860745008171815249422686381232e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624657676299439087207816643138208463868773855470548068963777321873312078097892969217406130702617720e-03), SC_(9.9999807436220139984180047516259348815078134696833389325198424665820109430651275389263373029825937202e-01), SC_(9.9999989383424957772865940170081958963355926303854127590036620690924793609178659985538262112806380760e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624655347901492939542296762780516148645280109201716440218920370836624752898813702873305305725479817e-03), SC_(9.9999807436265834082086947313286570924187910566506765075997238768947196302437721598689092922444008039e-01), SC_(9.9999953789434875380492677983026255522089087872960980582650861374506246924654164939652235191361176896e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624651250533878459738450862401170129639001739087156526537714454150144984899822359388231503597733792e-03), SC_(9.9999807436346243655800201534976679599271297248145667027387344805098722207499839613048919499163188694e-01), SC_(9.9999891153383798172240789163670400252102607241937044624392509946162354380574048805996987827696949115e-01) }, 
+      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624623837401207074153602083095768745838878923085107541018685572146516933122678721831106187717101768e-03), SC_(9.9999807436884217484361451794698183961840294153310589324067653972421076181985911507570974867726950252e-01), SC_(9.9999472091686546413311133075262073217491130037676293611255909588368444716912889922906840983209874849e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277924645663409833083110060828686044805014495259993105616586613289956572234e-03), SC_(9.9998457794763527579127266624472645019677027774298372151487550728711986088537049236506526212835705964e-01), SC_(9.9999999999999999999999999995798928298689502715887260812799152582389840633279664671780871105720101403e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277484447533840826218133224475305854228878966132690851808232289168878893707e-03), SC_(9.9998457794763527579127266624472669467449819309248067631481373290166014234298700244759596619742267511e-01), SC_(9.9999999999999999999999999993421060440085145669369368592371804798053328454692981046528999718155916368e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759264978682825091933087379826856694482960528913555117776546458987084669391567e-03), SC_(9.9998457794763527579127266624473364014004306567022411400661584571632459810070533338616358062949945077e-01), SC_(9.9999999999999999999999999925867261478426914659318773215738878856874740852538131751715428482104642124e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759227809620095510166057308337410340825352816743148848391867911188095736415174e-03), SC_(9.9998457794763527579127266624475428313553640917506795477386175979427266717496386473639008661449658544e-01), SC_(9.9999999999999999999999999725086945383816170944216072821709475895003488544769844313746589712400623402e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759201917245091336453154126690878309457705764059350226690718625246163562407508e-03), SC_(9.9998457794763527579127266624476866327163001392803634727108919288406400442243146273944120295598170843e-01), SC_(9.9999999999999999999999999585221184560078210526995689316466947228671099428294716648561636069088784500e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237758341285614510489637367621905905641013912338649221939741277261177159977337310e-03), SC_(9.9998457794763527579127266624524664182601981409598467423403558793373498976748774983740846464782666431e-01), SC_(9.9999999999999999999999994936250289431266907305183470014194191313955656869423887236105324469419734738e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237755737423116702369017144078972068410127750521857627613611356041438104537400504e-03), SC_(9.9998457794763527579127266624669277788273452742662904551466907189608390285410618486488612385995546718e-01), SC_(9.9999999999999999999999980870672710023204679073530024478593216968872292176136768162021421573145212016e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237753510039782720000573286356070776501503243657758282047226072286425730335354079e-03), SC_(9.9998457794763527579127266624792982452175974118353545034347936731665402798467840658370314113401145577e-01), SC_(9.9999999999999999999999968838765069131232991214009415564769820169864463816961159631415306547004890702e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237718039434234844321624939287503269851189604016568004601716115368449999840078346e-03), SC_(9.9998457794763527579127266626762952897215500749897709352667907502527463384216112311476754796002738358e-01), SC_(9.9999999999999999999999777233196594527190027464758804977310154509022099539163846527313343675766532174e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237653337246789889666516694368500378991089073198527965354242134254649198676413435e-03), SC_(9.9998457794763527579127266630356390196275138849418005486256695821720017252156880106722435722989908822e-01), SC_(9.9999999999999999999999427724097004785488698209317403926334314031428479037883815216667730819876016113e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102237460987410629326721321082957802284879608984699936588724571379119868371694473940e-03), SC_(9.9998457794763527579127266641039136839352897111212656923422262207896877372584170817936175519314507528e-01), SC_(9.9999999999999999999998388686304041342210909817121681790288540975679471110596189553641717360274428229e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102235388102526665568404409659275061038171588938241275458358238830096061373391636601e-03), SC_(9.9998457794763527579127266756163248601869820554325817136325289857973519300210310712879418536792560490e-01), SC_(9.9999999999999999999987191350356725486851076843741346870681991259323750829691166140152529006519093245e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102231283085939830662039902031568843613051085009808200049638741055558630201333875240e-03), SC_(9.9998457794763527579127266984148117412380222647102839049195227872028632849869808640975829574062599162e-01), SC_(9.9999999999999999999965016819514376029204947047435701979214717945104953335814544497198327007142384361e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102215377663475339561608454294615156476150859241354828580612973115152927598288307222e-03), SC_(9.9998457794763527579127267867505243318333404984823654937480376254668326036849883378239022455573017780e-01), SC_(9.9999999999999999999879098706021101522843488607975143368761967480247872231121439780393565390910713709e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380102086070502251143361968288295835249437928844999740398304964923952830138239432490872e-03), SC_(9.9998457794763527579127275048980778034243219783733966752677919634984394999800828024474443519569840467e-01), SC_(9.9999999999999999999180605636858282755913669969780148807764860787559631309258004589379277307174365765e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380101230682966689791426075267208929885935361217962726166144766619780003886862361683710e-03), SC_(9.9998457794763527579127322555589083230760339750699794008832424815714944992924834313592343616203212373e-01), SC_(9.9999999999999999994559962360946147983085915547672257244297291824616628049279239454002393299116547589e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380098351193663529777113066822518572616498600727962539097026566998640975805403388654964e-03), SC_(9.9998457794763527579127482476986996112295768490008991914564918245677880817100135759022539035727726213e-01), SC_(9.9999999999999999979005500396550429532457380403996765854572913897630166698490702769384411866939872557e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380086066593388913872447465128553196066825532666460303209525660778096410358753496457864e-03), SC_(9.9998457794763527579128164740486485963308398454128365187019597053698897598604686996398193992800716910e-01), SC_(9.9999999999999999912646390289899729676806277336338481405792946928323628885468307454607522461346431815e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380039582815386504495293404969060684848179656106788934850278866042661567399694242991320e-03), SC_(9.9998457794763527579130746361731009913964278583075330125538298309521651446659245883739390688810810180e-01), SC_(9.9999999999999999661549726688329133533909586540291357295380451684104834832041077954613275126634848068e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347379850901619342841473017054288982641687949780084182067107694765699125839102689932150548e-03), SC_(9.9998457794763527579141225359030309918980727259508234319637056287418578944064209406772189903505266697e-01), SC_(9.9999999999999998642329240598279392293692719991321290335443031643952373029583686438237062599744209719e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347379754280328743121092593461882232034595171597243486489624894213502341249287904054876225e-03), SC_(9.9998457794763527579146591523038593223943754802192239740793250173218029117146405967711712726925537564e-01), SC_(9.9999999999999998120399123360174152705378635895906876409290512119347018035818522267204244194631778974e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347377008668434501849797842400645807040661740165505269589722637224156606362354153587183735e-03), SC_(9.9998457794763527579299077622490826122266910184603458216479425418385886933917192799806179890829668430e-01), SC_(9.9999999999999983289117850288149663395001153387597862050609377515338024534547255637283294269495473119e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347363969313032758213099629937673479747176493665142238021127284018469490008434923128620191e-03), SC_(9.9998457794763527580023258796368187695115701028257919876106012563512759241160721683010678760558807089e-01), SC_(9.9999999999999912852961892327140814451369257402816245087717183021777027298556759749614281762345356855e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347314879884915702641877473999241874433089239538631256955239889467494484422373313463425377e-03), SC_(9.9998457794763527582749592927426837006055114787169620427235236906731352977726291707673776236436369492e-01), SC_(9.9999999999999647681064339962074095159793349405097761224425697410162680753085295873954897576479940421e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347125480743310008807122705554476799158605973080557907103137295140367177251530473532614541e-03), SC_(9.9998457794763527593268463567384586252576527097744554618096549806470086932755375206035340246957747847e-01), SC_(9.9999999999998624582370775810450142888165636379317950198841500432744483541640885661890897769882837189e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347052582931791946635775024026760591352580399822498773184440760982179690226168248416954226e-03), SC_(9.9998457794763527597317070349831926064551592693583443358161085084226847463705025337560245697784290155e-01), SC_(9.9999999999998230802044764169320342246795292814085027756254139818807004535951739000864725046854378585e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964345033541072730892610094430409152592905053456192104751099761684556627411665472852265465705e-03), SC_(9.9998457794763527709450842193094133302123520391969520386944161833109519797893608513326002913824660177e-01), SC_(9.9999999999987324316034615414339491585870902184581716005260589836832709086745628103874657673801703216e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964333625442315625792182579419766179049313009731080300497295034544926159006704929506713162845e-03), SC_(9.9998457794763528343035102694445620716223416471825651649700646737927148289589108483366105191186054222e-01), SC_(9.9999999999925699902980287677202004888539735933802407644670910240320635524719853605590160165225332105e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964292228318406984140076942569184468898928569230219314981698130593717511634192761472297234976e-03), SC_(9.9998457794763530642153185117391336443166827678970480674592875112757164952400118861400101961030458739e-01), SC_(9.9999999999702080392199142371562274814143032220486476906560635650411253500604853950519418168006623715e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964232871239656062459477341319341895477286662904423703719137332143058912816539911821665150739e-03), SC_(9.9998457794763533938733241671396075850835508783923336335575699067360826362173335326348332752747805358e-01), SC_(9.9999999999381444568778970368263840524055180090854392548220673498508627088921404089506710815236761539e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963992366443417461949798354191253964148667972675916088741750142996050414711839727232896302001e-03), SC_(9.9998457794763547295915425629590554977738122306015762280573923956488837877005231348010508907944462152e-01), SC_(9.9999999998082282699611282056745986006058571743443530707820439430226965985587632768633640683449514618e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963247857734330943235458167599650180670542535414587350880275473594428715907345000681601060818e-03), SC_(9.9998457794763588644523105196080080938987915265696457773213571656414418904026082670877475208199882960e-01), SC_(9.9999999994060586079700823704950468513291152353820180366728216336814846231885317798850011238474514234e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254955541503686362139267722863109937833811915979175499724142102025357032290329680398848566398691e-03), SC_(9.9998457794764016640873256725581869138879728883409450080336402131961808153710634842867772555715533078e-01), SC_(9.9999999952432304707904880691357305755107800515991597413244556301638800629532066011282862298059316248e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254942782272607412634647283510929141250650150399598419252566216318776635011834925961653324965251e-03), SC_(9.9998457794764725264471073840573817750024466907544273016591224856790887522617929643346679891896072055e-01), SC_(9.9999999883509327889428413947562786616117783071277934206194263399214734963270919125207605840735706896e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254708541613364517621078222712842834167109781610907563512645226820793444184991921588871646226517e-03), SC_(9.9998457794777734548283832732383563700079869478495104372070461700623668764861877125499934181361441360e-01), SC_(9.9999998618185154929094056830342475409459909648462534593493359982648637681042214836161808970638649494e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254214691941745202827650452332660990516871937401306137512414744690530845500134155526715740705369e-03), SC_(9.9998457794805162026150332734912781066831587949509486498394209782906276770099417370370649912201711319e-01), SC_(9.9999995950501723326502014448284283813659974006628561079385603066546909648996306418959488503768520926e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537251382263243299318588892345129087310035616393315157411535693000979302434480926033705363808394024e-03), SC_(9.9998457794962469760817516855002411215532550917559521569173690590004894865829917592804040225517511794e-01), SC_(9.9999980650252571090429882750221261796564181593861322747980066733118377030413887355307284494642597198e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537239224174767908198646875550575461611770436210365025572195285327139024705828500975438603233699440e-03), SC_(9.9998457795637706916432702898815058718652446435905992265462968726343926572140311773233364920039879763e-01), SC_(9.9999914974540081702466516093039745522360463756143634017126015687468875151256681056082870805800882912e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537186452411610368316744850490907686559870419864125239699201974991808498737666844087719619609026340e-03), SC_(9.9998457798568548758292782259837382457259529409239790897625208948830965062172453663191469089859973206e-01), SC_(9.9999629911444737711550040042616889438982286552020161256422052047005880101103938767400036503450328154e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537093588060469212128397758741108481247590432805890985135415338491592730258017285815457903019944376e-03), SC_(9.9998457803726048769413539529167115551812956069869656198321409457377731122031386553918459182742160224e-01), SC_(9.9999128276026189256286874155943874218513475608466529102358023265822413028953116800268626933409363941e-01) }, 
+      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5536472288137223971024342089743453282116861258363403122396560409908747967657227402367855282219546293e-03), SC_(9.9998457838231579883203954217448265517990158878865251928646060037032208535948644957372724530619404940e-01), SC_(9.9995772141604153494012210243229024015996026686657858761682386056455248943232833281153738340373195916e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849332128238728105945027150538680085371439664372657822634626392993371599392181e-03), SC_(9.9996223238179432206582851700418320549666457586509452370885940272537783669308934052381014776965366380e-01), SC_(9.9999999999999999999999999989711959499286993278419381669168833460933147205190803845109672625329271976e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849330441285009375596017709085290237885838112313967826301685993782454705393980e-03), SC_(9.9996223238179432206582851700418467168670920800392478977228529980066889040721418288500532120211905823e-01), SC_(9.9999999999999999999999999983888778517388000296324766882455960080496403171516027244459684961852727305e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849282515942160585668118397764066435048205405211607624879290359016330564342755e-03), SC_(9.9996223238179432206582851700422632526605183713554949154428835824046605006316597555975943068341532748e-01), SC_(9.9999999999999999999999999818455701172441818598269041423736247316895053404032700556660441952126402226e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849140074426893855902944102517094756568889773911255990722224213776871779575481e-03), SC_(9.9996223238179432206582851700435012613225673805683149585231029346198459372928684467816671724221839530e-01), SC_(9.9999999999999999999999999326763064009654758241129036172060229927529811636890019702119562500474858263e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849040848111818829478939862395969502932023578137365387752625464987662932298177e-03), SC_(9.9996223238179432206582851700443636716762908465484153080036032588230765256495311772422026457237969056e-01), SC_(9.9999999999999999999999998984244603406188929898624368761470292036644296838334171279067706520789226734e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318845742683871350998231704142395039633347522734180865272087666989081473865410296e-03), SC_(9.9996223238179432206582851700730291621473345370599992861644902434304604942485419019276230330485126325e-01), SC_(9.9999999999999999999999987599339927582321357366194967756715617631118777222914048280260493063905096330e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318835764005570194548132114859235708110062997682672478338827936714821045552322372e-03), SC_(9.9996223238179432206582851701597573196616603003123138644733168873891953305888203999410832405747328841e-01), SC_(9.9999999999999999999999953154026423951694964896082960273143436420047042780804143873953807775296895400e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318827228093339085163416644837865247995446667856775400111646582252095514535238598e-03), SC_(9.9996223238179432206582851702339458963614742614642530908485340602416201542354834078908274494424042976e-01), SC_(9.9999999999999999999999923688984665268777301309704320217896475734946874093739310061942464032936646090e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318691295507725438334759516834294777388127053793711671946128562755907503419954811e-03), SC_(9.9996223238179432206582851714153831910244018225076380785938761340783361680724448504975364622225327167e-01), SC_(9.9999999999999999999999454464465594587785161083774790412826307782562959352837357039243175648852918347e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318443339897766074082193640679399860469424053679643662371275019083375654867686887e-03), SC_(9.9996223238179432206582851735704514824457452604986400314705677212519711580427885862514535137583505733e-01), SC_(9.9999999999999999999998598548635634979389407165889631216353141877236154417796922768065026100466956188e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131317706205299475220440611214471766169076711595033083387576386574254252860168722029e-03), SC_(9.9996223238179432206582851799771441946879447862317222636807155423274956917482126904504401504330847308e-01), SC_(9.9999999999999999999996054040077867496192835446042161060543203440703697860873332445527832699242661002e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131309762371310615867479211255498002605844592040800415010626837342358696830415937399e-03), SC_(9.9996223238179432206582852490197633332971481960345888955079801020320000927573341215616768639650920524e-01), SC_(9.9999999999999999999968632788093489394344244379388261094750687947650479338043207239877573254890300951e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131294030880121884387298357710755086746208786488844968025122592637579227998518708235e-03), SC_(9.9996223238179432206582853857476149159473994952656810255904206154553991489209596981080441123719817850e-01), SC_(9.9999999999999999999914329389434705144483796756765541854764822141651352980427843314674631022024581269e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131233077164574021593452076357720085643458124584699570987753363797820471721727787831e-03), SC_(9.9996223238179432206582859155175186621979639039618712990534850417887805227421660027752397420620009916e-01), SC_(9.9999999999999999999703923784815310331947206443554026009775790065863043418232145248045611644903452940e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615130737538492705523802760080837595003197356272576015239760079178322308313300253024583e-03), SC_(9.9996223238179432206582902224161570590437681856766035410835108364474809639393939563708802265259806887e-01), SC_(9.9999999999999999997993378120295291458214587466587187187013214874569039924018965870313768738004056284e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615127459470988230582268580554671474040205657989392795429209422189694493592037998815815e-03), SC_(9.9996223238179432206583187132389184008227036614519238222464812499748644725916735466029626210763530668e-01), SC_(9.9999999999999999986677845193994059434696078473628247784660489838948747289809241523221846935329305796e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615116424519084263984386264757436929158573634457789417101931248201212361764081869444787e-03), SC_(9.9996223238179432206584146218370319716927466793451952799753389154041162282439069715905444932510802598e-01), SC_(9.9999999999999999948586389957325664383957586182394235238887395074939552676984361802939964757447555121e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615069346735867262657245452110527338409601470812675312430820224744582208048996472590313e-03), SC_(9.9996223238179432206588237911954425127969427654084606847267739827525154593418435129094488452427291127e-01), SC_(9.9999999999999999786078996390219748787256385140451378600609409173707601812243251218072922324488358521e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614891208809114650790319689725445811315119541784934518457653057752144159063131865384539e-03), SC_(9.9996223238179432206603720497628006230884389418080702813186363585859782201423512531413766603188239811e-01), SC_(9.9999999999999999171166224508457710432062821503285117745586451598898248300422756428655402045232807469e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614168133393887448690020371234518380491332032523099829734345735990469389124366232661272e-03), SC_(9.9996223238179432206666565492339674186727545624219523895879691131337014119120965956481824907858647484e-01), SC_(9.9999999999999996675188439416178211671116673627117170787599699243512545593252181222459031716920044524e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625613797855479155481864236197979334807728730121523833753112002878397037963450463688838435e-03), SC_(9.9996223238179432206698747631440429041881307483156495634329758522042581364249872331269273789839732636e-01), SC_(9.9999999999999995397029301353266691055100154555910694799610720091728690571868073635090394290851556741e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625603275956624847635586286581566434549006067542331208891545934478429201411875983295597244e-03), SC_(9.9996223238179432207613242390811976126058637255031779800433402568673955975611477415679466200683724505e-01), SC_(9.9999999999999959076577458735705497458534051721248125220862613660992374088102706786502446579633313709e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625553305755464849744957645764927583387379485070143677656993064307336468186661915050257654e-03), SC_(9.9996223238179432211956326060244012268745939676207038364961106396539558050207157032757980572873963213e-01), SC_(9.9999999999999786584871358125588561160074686817588425266823007129047824082550775366412804535178975203e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286625365182299798436724310535303914152218303155373222473361554386348316490919157125424061459e-03), SC_(9.9996223238179432228306788719497261588259101665236379622038146388123338388174878378971157903976150305e-01), SC_(9.9999999999999137203138402071510693297107715691410087312466821018823209790379031158868317457902383286e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624639355530455080506225392715290641923190432485049483753484066549378508209347813431744602e-03), SC_(9.9996223238179432291390913169554925022946963720035073613868370359535506673493601408894964670258340535e-01), SC_(9.9999999999996631727977782676417868378185586082993079853697168602316638021811687365708385208506740258e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624359992157539111544091700130612247636683726100356957871526528944027075392472442538189545e-03), SC_(9.9996223238179432315671353803843397041401094686049131690160953714687199742980083717387181391453713568e-01), SC_(9.9999999999995667395961947776436292734456558443969391993788615328418216864771510280532715647152623566e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286616622498643538909823801626589405977825669384369961740402239042927209244119768810875088751e-03), SC_(9.9996223238179432988163778146728056407350384739500334415312865515105007899294394951655719721501743719e-01), SC_(9.9999999999968958408881850040565443909175319044793846510590104834642827986976299666276509890707610147e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286572903697201148410982181151791067771486718458381388402348904709741151833227966515327436009e-03), SC_(9.9996223238179436787916594501582402556148120655383544583147154434223650485272404801979129589436150375e-01), SC_(9.9999999999818045855511792719061853153241340743712745370565789556178053837056135760973698091036324750e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286414259151867070931864360818131283833511842139233092332652094854377014966107024457447899799e-03), SC_(9.9996223238179450576264811827125528344597324310907511325131541007026893299703323359833044148730577904e-01), SC_(9.9999999999270422118705223908980806355589563045559935634630971320605888074847408673210925813705833707e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286186787388573248345808333265713449085739742325322988905156149682638956316586842703378445293e-03), SC_(9.9996223238179470346625496415912383808065512708550272469968023095760567556596952759789432346759805694e-01), SC_(9.9999999998485214302259272521630080698800635647001556555488693042991920048462152278276234566438693241e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189285265110459180254769936332708386129470427532527119106639577961138590493924204779601533275605e-03), SC_(9.9996223238179550452767308427477899581411224539953637133715896853578315830785957154907142060069819480e-01), SC_(9.9999999995303685664524298788123065470534205945266437644063528136842577466298979746097877248933975772e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189282411959455026674986815067600418060066180315311048115107833922911963228376385172382952965224e-03), SC_(9.9996223238179798430026645242805445366249278345036069899309049270424994334753104042939288114462641787e-01), SC_(9.9999999985454918338432807536748583562055706874741584694714433083224501827199232403011563972387052484e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189252879206485825216315817715969152686478412879254388741498626383224457340513564200111691307981e-03), SC_(9.9996223238182365224118492394773475840361233450169855894306387011810475431376254551224620004884741565e-01), SC_(9.9999999883511063264694559387963723173897282543175692986022475106586730112502951593777433019446651828e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189203982514596805592910711077688968761076536563115986065578430828470304693266885291252302690114e-03), SC_(9.9996223238186615005367326819351842888684927287838491995804623023661637892636107334822020511835284775e-01), SC_(9.9999999714724994596526287605585017988521115368615934701353384249003975411653488968977910396109025319e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910188306311389285804505579486882984258534953491448697472090282999013679606445475797463864643583679e-03), SC_(9.9996223238264634718926869290220575115269386801405938550293013550274467935637717648042744624008059440e-01), SC_(9.9999996616061792349840092442398390233963722003813970601617204160065453274313296267130979662117600534e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910186413751022677491712940356999687931157794000735835339309127798808408198361984311689090019262670e-03), SC_(9.9996223238429123707336004944497632756961387556116102131143743282295961702594404977114461867222489422e-01), SC_(9.9999990083149055128108477427499768036470209141146863344906580747823125553790925146919416010799027368e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910175559147963365478381441657872849358450446468701385293448462958949194161818107452328429925864311e-03), SC_(9.9996223239372534854142078196248459702818203071730855035799586600902916656123321007658554627089518221e-01), SC_(9.9999952614239870280465343867739413354043788673937040457009250746521614982644945644706659821813324432e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910128966197908661160257711343981644859485519304106351417945409047254780834142121923298361247754882e-03), SC_(9.9996223243422088179617136124628118099768210729140985584059017502943452647527211256230105620309655879e-01), SC_(9.9999791780465120891365104939308345132868078401502702705775979579247784644821682943289518384809928926e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909926731209996366392322834006361836311329624733696453059914511288299939074309534213608308411566575e-03), SC_(9.9996223260999000446702483326848698279204899286047542184398304790540882008437315753205675338882327550e-01), SC_(9.9999093687774547943702055510865612279624570283833789429033263808087317080475760779047317126334088093e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909570851504547898253217502559022792923156049766357449641093472270183171786584257972102089843860004e-03), SC_(9.9996223291929584409815335868368294079459193551204785031998588050949243462706684850731617703751206846e-01), SC_(9.9997865232181650440608750816621679636389306786120835780656069052627334323849703122094430126876967918e-01) }, 
+      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6907189886200367752688979790497355412545807211450345874557141668364473911075614840477003375635549736e-03), SC_(9.9996223498863237776423337493248307203162603688300722808997953553827897151001214194398019764856998953e-01), SC_(9.9989646467031748905006320310363555009585697531863464632472299438741313369848639696844867267750716337e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731858288905196315747638296340454600397352610939452818097282002983157449782830e-02), SC_(9.9955203033392432890623267156670467825011285955746521911431757142184169444090939509041660563764011944e-01), SC_(9.9999999999999999999999999877996415620448635739865936966350408746581405472516664982778525986437265371e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731851400926952705412801801256631953868438245379346804948012101825697820645133e-02), SC_(9.9955203033392432890623267156691092020629310582961626040246253055870362524039788016707321039328022795e-01), SC_(9.9999999999999999999999999808940607351296186314756022740378346424324326281040378958331272751082384612e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731655717598361758234641589629913875509445575864512969985871213622288960030859e-02), SC_(9.9955203033392432890623267157277013042053808429026708289949007618886513471102614421956372876237387916e-01), SC_(9.9999999999999999999999997847106533153766756606943673170004428638186668485258080894587831595414391414e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247731074116545973341594802576974525215828474641978523759578123729831398262585756e-02), SC_(9.9955203033392432890623267159018460742942666755486039569630192193819729762973538865004324770895478301e-01), SC_(9.9999999999999999999999992016232894705631572137795688414168037129708839982258282969665322630078928534e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247730668966901474021930335653108844605926761072952899566463672243880895966009783e-02), SC_(9.9955203033392432890623267160231572228955050772079793889087816123836957894288463132955225202348944946e-01), SC_(9.9999999999999999999999987954382641793732911429698115515198120341718694122830398475869328220599096997e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247717202276452316932325581899785545497317581385904763060884449412193563668627770e-02), SC_(9.9955203033392432890623267200553949612833438654894897139930129152683032018431323620733937412313269537e-01), SC_(9.9999999999999999999999852943329937076803559846567509142507541207489652924442440835430548326589099129e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247676458468086262538334531544187108030524190824774578186662708274042389647573142e-02), SC_(9.9955203033392432890623267322550309683269211452104751144314481017741731868417518777044222251195388607e-01), SC_(9.9999999999999999999999444464017260474230975464379353078796984202500767259040878239958569572944606288e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247641605598630247008461060837594958882589435101876935170123279235987054295644218e-02), SC_(9.9955203033392432890623267426907839873953181640061750416360751104180224982952519513088724621033184104e-01), SC_(9.9999999999999999999999095044639663415052685182723173837872786422692085884380524025169253338977320792e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247086581070151074506645794063325148339898697242797979673456836778926243072411104e-02), SC_(9.9955203033392432890623269088779298131699072128020084616095241507562253727082051066132874198404715350e-01), SC_(9.9999999999999999999993530615417069786918941333027540439961281630455497153968266438140283692532875946e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255246074156824116241684265890004833560304349728755117353269444216226898977874477105e-02), SC_(9.9955203033392432890623272120211012949224778468140223939600179240050437192913437443719341760262596896e-01), SC_(9.9999999999999999999983380499933462027024640067389900073182216358559810289893705127953151139627149388e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255243064372371071958047477749070687243860677592943261738448549507200212914003005887e-02), SC_(9.9955203033392432890623281132199891581086797285990242858535738904821060931997392041243270991819361235e-01), SC_(9.9999999999999999999953205738810528959681933756856065695203454463800502730852725179336998638758045357e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255210629009694200706027766468021901267011554011238823035393988391906047631624909515e-02), SC_(9.9955203033392432890623378251157171959438247309118399252350774260334032449596663026964605946938832511e-01), SC_(9.9999999999999999999628023209636274959807731533932147019382525489471364383404772497292994508002995937e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255146395967705897870580506425025761684719391438657385047943132394052838562672953056e-02), SC_(9.9955203033392432890623570579700650804224268743294462028433293237764615499007160110566038793966591323e-01), SC_(9.9999999999999999998984051281269134074506922309220976779650109422628308607216041183469403976814682321e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426254897516664202016460368173855534260393521885235552536311709240273701194314451986955e-02), SC_(9.9955203033392432890624315781740959709634550932948354885580475436083520881098479076922272247015580279e-01), SC_(9.9999999999999999996488898007394114213735784420078816591377588207232238242897498049367039894201724688e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426252874189318110570025930175174875834671392258288824030135008217770995154195763551528e-02), SC_(9.9955203033392432890630374090508673831318822355196077580860293644667961480496432176193390018137082383e-01), SC_(9.9999999999999999976203917373630031015078377837713466942378279033462838688190069739540812525716850149e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426239489555583817471163830177095650457263367924167007051477342709916004277401651275835e-02), SC_(9.9955203033392432890670450771161338334474734100674777504794023225486147804579870699475340706919114900e-01), SC_(9.9999999999999999842015528819181114662849173680705190910437045874830265778653825604720745759442800535e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426194432890549156883962087571950993458842780612890671631275676828272958860523880151162e-02), SC_(9.9955203033392432890805360818885818351790010628996395211505529692215376086937551149139530290265507936e-01), SC_(9.9999999999999999390297432182149196597693940097175959361343436504111665684565786687507723063353876798e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426002210221393677857816016062981896969986642150610794217071898587097541637274517362521e-02), SC_(9.9955203033392432891380919827737081424281108539236325246436992489841727658961362513017179278364870417e-01), SC_(9.9999999999999997463158391274280885189723263543693342692564788731612812195606464372636977460876345112e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493425274857627063273883710976884733769519928236883999876175624700338836580413381672191117e-02), SC_(9.9955203033392432893558781263734468174863373481316336901076461802285535144096955154245756906370852401e-01), SC_(9.9999999999999990171044577653402662086561484530600067793084852167875567968856742382356142244563447126e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493422322478036991906347423289704416881206752457506421650446369307515908923863543737554469e-02), SC_(9.9955203033392432902398886741823129756954639772771639936267739923803118789533716963685027450129039338e-01), SC_(9.9999999999999960571799095300649558414135197671484083085875351249636324569432418256561497218683802667e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493420810601218769088792055000915890155144771980052383817993413442295356018664569763381999e-02), SC_(9.9955203033392432906925794659732056171004790789206331632926551899706506803490537722005736402428924569e-01), SC_(9.9999999999999945414394121987634937279635969496138069457560427392351623755238033145455702298891140868e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493377848776252706924813272104343838970284436640740334152512829879920219487458256057343573e-02), SC_(9.9955203033392433035563408030440767420134149250828121525577099766693641872227700488341876073203182539e-01), SC_(9.9999999999999514698232888260348569000312947417841767122390969117671490904792128202435480649589773701e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493173816113947100396169349666623792714688473692512820028134588800567189780910753318263097e-02), SC_(9.9955203033392433646484260424355806409963772152059817884065607876624800704695506156225874149905227149e-01), SC_(9.9999999999997469157450019065762266491499742313013660433979105969700483469920728143158430886721980774e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319492405691739605472925545070308291627541601424959136306159897603060941493948269704939494002e-02), SC_(9.9955203033392435946425810049606272603198350789240019237237263941187840395013251099126389877919508069e-01), SC_(9.9999999999989768283892440154779543352702088120475495484520987803722565462362792132301485197109363561e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319489442078132215259439864073220418980662066128808852221423621120875513308123183990613895309e-02), SC_(9.9955203033392444820168527188779673840940773710513169593049660055151696904619596325760656715084119277e-01), SC_(9.9999999999960056411145799021031659330176000860491309129472490216726603948074556894330265440198641267e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319488301413267885205036702633337966159911666362408385135126404116959624613027880348923932194e-02), SC_(9.9955203033392448235582232708295602186899985554861190692535759820234762543266688997212425445757922636e-01), SC_(9.9999999999948620612224163176351655291162500486164573885085682627228114480130223294695253842940059144e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319456708556633619660197891096304672046134237268602280658288004031761612391067712226586895448e-02), SC_(9.9955203033392542831882092000464874338370577012222645338498014443565238638447730428880788140263240572e-01), SC_(9.9999999999631884674152075304392631626757970092124143372783840091678836679275554788351456670400127300e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893319278200901190734544054236049018212805391910237080068829566474537216511063822155093400902902e-02), SC_(9.9955203033393077324976429039546475024854008232932364713134547876989098440046229476264554469401910325e-01), SC_(9.9999999997842246264615254944421182153261571784484715493817643115748041513999484865441496954275767219e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893318630441472710257684895808829877336550585352215160944948745592337714322730617489396361844454e-02), SC_(9.9955203033395016866115159166531171950061839146491334035581358664254450201698565172906207314887456417e-01), SC_(9.9999999991348098153904207338577310518714231490203039345087019637926134537450869117118310893487004657e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893317701654547989725899123657249326365114763656328690312674210014818134123781232668668482665528e-02), SC_(9.9955203033397797868398350044297446940094575362625188052694016706354179470520643444796257179814710393e-01), SC_(9.9999999982036493278445218952873159715067111860267542703755418980787104518628176474330284497444235282e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893313938367762832802196521223139996341142688443540103796030109357639233974931897402186601075726e-02), SC_(9.9955203033409066017058120896694785726355094823183859926336927200831239196737675168908474261072910954e-01), SC_(9.9999999944307452695900984134811133277012656853345044392327099641979379946597934784739018233271442362e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893302288704929735991050166908873215429922444380448896304428089570114985146029421173973144477603e-02), SC_(9.9955203033443947794637088200105156402014250600567650413745952439080930128340050194819604649307068154e-01), SC_(9.9999999827513111246526453850235072104966849540419896871086753799245357396231787466708609290525619018e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893181703915093266226036212949915928865784268926859825767362649090147971582789467985293876976918e-02), SC_(9.9955203033805006468132076186650868209306390687245490563621726135554419151164124810004455558943695637e-01), SC_(9.9999998618583607699995562541284071855894183775540316895772854576720101990885981250478493415267284164e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928892982054485052386426662488491901973910690181407978176174216690158250981871979766128677088907246e-02), SC_(9.9955203034402802907354243890063976250509551280117037552506262005868998330758337466060101471700562948e-01), SC_(9.9999996616987169601941569531949031848963939953929882317547983007702815075368482670917146042259644801e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928889316785624043364632203105810771971898788541546730880945494729527303520886222734117327210276156e-02), SC_(9.9955203045377462498683348959335789301880060727806002672812749760676444568350625820260041086960621104e-01), SC_(9.9999959870631792400114498613316200707570432178574663870494430063087760754618921405686655752317608886e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928881589298730722855360318305730331845330028604951736626899063087234886963715215775799725608354990e-02), SC_(9.9955203068515334565064168535269071463668515860787680194308949107676389719393597331813390980318374887e-01), SC_(9.9999882398291105864492372802479487573670567283564794839842343498249921144431559941164490735081886201e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928837269041179038269118264389453566192997515582603133819187831090463651083117512389321825738789696e-02), SC_(9.9955203201220258023547272155010615914746868359649021081926230913632308077152144878030444302163095286e-01), SC_(9.9999438063290096123056008534702571332494238559018107620820080126088388693972971610737520221753747151e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928647026514757750260096350528905822148444043658540695930217727741067034628713739322705458846031724e-02), SC_(9.9955203770847382998598486307857571893875732756503542276613183052919919705359995577624749448910795686e-01), SC_(9.9997530780138697531345378649773901808159672082367352339942210160865768974789387898550172504062003625e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9927821293503493906981635537409489284232776059121163668324989798862228548270192967809097523519792495e-02), SC_(9.9955206243227977187142475417047446690813294912847999227878665452024480269387544994545098067757375899e-01), SC_(9.9989252421020861691844877517069965168475711644767914803800769497974529495609692479625458945557620076e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9926368253704020448544727770280339353076125932355996010290857353846237006191819415614157271680554530e-02), SC_(9.9955210593702602442099361613099970218601289464661311688781431112431563351221766936992077017624655316e-01), SC_(9.9974685240486099968392521473326258959379322660955821867063416895641450127968071718129444640368985100e-01) }, 
+      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9916647881498095894704323639021926156094895317811812491107959631272131859755054100439359561717934022e-02), SC_(9.9955239691550660374421268887408231509665209686732570675003787443882925292679338025418330398115990457e-01), SC_(9.9877242742188721598830505718937302026641387834722334458442185199760923808019116845880905504320009844e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098920542574601424633729567878776500653124724415215896568827574287718584502278e-02), SC_(9.9868738498425882265366942993762580591034814900633753606941987849403600003458742025840898126644217610e-01), SC_(9.9999999999999999999999999642666681086499392624413833595338859051030686157715872350759604626584049295e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098886028778925270101800643261573675947614676279691394336011749301584788635451e-02), SC_(9.9868738498425882265366942993939593231071895391793162368583514361775096787871023979604119224966912394e-01), SC_(9.9999999999999999999999999440410810617119468250139759130203208502496290682711839814282926368824943785e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793097905512554664119223025915408432850295402582612675117267452825987859074172766e-02), SC_(9.9868738498425882265366942998968416113498907763359515528637070987679789744673794563360244150525730375e-01), SC_(9.9999999999999999999999993694442899463722227096309815206459910608316421877058811262864837430090998114e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793094991267013050901608089656507802960573072547936533843543899428323855904355662e-02), SC_(9.9868738498425882265366943013914853818513542477319695864172183971070345846327816044372323141981144771e-01), SC_(9.9999999999999999999999976616539492052595766697548099051064843733822871209090568611945945788543060331e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793092961171743588081542075278911767157319131097521992871040540085926192897466022e-02), SC_(9.9868738498425882265366943024326705547202936364514978761008675469727165450847978950234635695784336381e-01), SC_(9.9999999999999999999999964719885478288054864693004262460237060223947411175222561501698976755672193402e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793025483228846862042703491860617255139100316150388688543912402136658796010267805e-02), SC_(9.9868738498425882265366943370404225635010004538360240138549908486521957898654412531039907324418771359e-01), SC_(9.9999999999999999999999569289310234729316784616266351067604465017459210143262000828499348748340452950e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792821327026942640472458473419106488144463792104740707951755331908132512928681891e-02), SC_(9.9868738498425882265366944417470408042101287018052354533857373965792109340906397947751344618512457331e-01), SC_(9.9999999999999999999998372904226562544999878819315968972302928108111914720059841585668613684699736995e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792646688726328307462052911013287560336761842576572740789679540254409466866851236e-02), SC_(9.9868738498425882265366945313146645260200167103412352194196439350856874566677575263675458920725752370e-01), SC_(9.9999999999999999999997349498344477870027154674650906796132518038689904695914956510509046527563732202e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616789865610956671539526995951660510801257735954991778462047993448559913649046153729e-02), SC_(9.9868738498425882265366959576600099482821054584778915256767663334251681858544658108677577375831841106e-01), SC_(9.9999999999999999999981051977479985029365602687269077105438632245655427556320415150967947332036876269e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616784792626935903806360216082211923397094081062810837257328542671334139954654671564e-02), SC_(9.9868738498425882265366985594668433891865248477128496460705236818177300846950065328517225994017957362e-01), SC_(9.9999999999999999999951323552109879445366885018832863123772050090929262735581697315016556664541786777e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616769711411234039351719906149244999365715503719180962306385807870032314003156450706e-02), SC_(9.9868738498425882265367062942458036763425703658687097021936016623492069307625339017373611765173466052e-01), SC_(9.9999999999999999999862945431136517670416811014747536781172682372937909000630589634413001906836343358e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616607186583117751043936004776684428799858159240483471716437133085604189638114346736e-02), SC_(9.9868738498425882265367896491719508265185625695196458781593800460250266873878411046272653997823586972e-01), SC_(9.9999999999999999998910526262523975721945185660846712744650643095856758845974569645974853090882427922e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616285332185726371253901968415486669557419351231952137809434617258013346937404035930e-02), SC_(9.9868738498425882265369547202557700824272946545975563019010971408792301014291067775644064738748244002e-01), SC_(9.9999999999999999997024412607578556155180813715117758491794451051969023059655843488396312666575227028e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163615038265321494482402813851037106900585699220382826330527539629441895707430630806839e-02), SC_(9.9868738498425882265375943097115683711359905630236145817579023854960450532620381434021631411120998523e-01), SC_(9.9999999999999999989716419116355472940392459451501322621948022851864325537775205269293528937558617403e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163604899919330962815971558897904549517726330318903772185379147183663322056110864080090e-02), SC_(9.9868738498425882265427940142188105404036661262920981989898127885363883728365088423866097607213469084e-01), SC_(9.9999999999999999930304234705371045133325260182194106715075421206726619138172309492781935770808811898e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163537833140434834405247752471919515284286717386820807302907671939344192875550010090881e-02), SC_(9.9868738498425882265771908904783201283291846445918835907810823517985088765928291519144825152403589127e-01), SC_(9.9999999999999999537283140401748482414235841054039782083722249432160865032920225878782283487491106013e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943163312066380457364142900414878934044351776839207480601170128350721446300135112921700443e-02), SC_(9.9868738498425882266929810243459798747702872898191536689636741667921482937690656122871916730541702317e-01), SC_(9.9999999999999998214257038296062388869811858200096930943100542188606308533212371989017383057078842832e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943162348890584466483086594139417864955606249629717656260956265950846142336252123681985203e-02), SC_(9.9868738498425882271869698399138840620157151897462205459236401409230684899638425883137125565824753173e-01), SC_(9.9999999999999992569906562878323266257837628700203729220574121275946989655741154771144943169688793652e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943158704323494184506546544658596749596307701905179444119378296230140135397799285128441916e-02), SC_(9.9868738498425882290561772968288433686788766538233007291438630865831095770081765516858200027851018486e-01), SC_(9.9999999999999971212212490466562137983191157784894900658242428533508558243486980889290927858084259179e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943143910748031791308878259830912760398956851741337885955750368061427580048808449022363320e-02), SC_(9.9868738498425882366434327605772413160041433821585005520395687604849807276622572953698252325623991562e-01), SC_(9.9999999999999884519705222480997352166131344006951878141003715591172628371454875037934803727548611850e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284943136335142281284979019453824187335798013168035739187200463202410111137115550509797249450e-02), SC_(9.9868738498425882405287717895258614991374456471460625139453280779725155509516746336260213198829622105e-01), SC_(9.9999999999999840125551945966788205039837470385892355818841486054944115319723665969452187346222517855e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284942921065059201553077440076147968317870681487235604953617488148417410226923149465658581843e-02), SC_(9.9868738498425883509354221750465613661922768987705596691320032690093529342429350088694250270225247324e-01), SC_(9.9999999999998578611505567455678836672172267811949314733451575112534883712610565493707709188615621530e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284941898712582317644549878066459378079372259114218786964253696147522269051587839585925123473e-02), SC_(9.9868738498425888752744797499205601475527286840254349549862740150193054699820579011047501534506525447e-01), SC_(9.9999999999992587477059536597362358622041744656336594824144770266010416207660113873301403110235296076e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284938049849131784352232427320179118130204784476852093767264060901247547991718256035178369751e-02), SC_(9.9868738498425908492604386219807712735555312249075984008853895059090047438383776237774131940525229898e-01), SC_(9.9999999999970032576555121635757918128722250725944357908788990721303091648802316394157983707156114977e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284923199983047579900291301754431612354934975954303737526815609290658495543991985328331960966e-02), SC_(9.9868738498425984653859567364322259478161540757973413359661489054582592692660914712918917120770539080e-01), SC_(9.9999999999883010198043178140238088169716774283162101172694349637200428116627085027936810325683865220e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284917484419979567936086130868440515659212002802692327668440767320335742410863121249614634806e-02), SC_(9.9868738498426013967555385114673408744436307164957726314339738958277749210751931602840480218932312703e-01), SC_(9.9999999999849516165848339784539203251808270122125458687865145915762832098272699805423884178870396575e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284759181161732242098694411856967719028965863671178331268287920667516233524297913634688358304e-02), SC_(9.9868738498426825865439109722368638775026947094620450465387398589391084457156541224504821911417907486e-01), SC_(9.9999999998921836011647085476102043530329668872431940586942396440649772848081617104696806362277808755e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182283864727589340284529910514846775404056252428097144615349519703073962285094082338763544430782e-02), SC_(9.9868738498431413294469615671486896983493932750238216738297672414801228560621209824046700396011271225e-01), SC_(9.9999999993680207777674669378916934524342032755746392040169065635871380806709312580560065949487744625e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182280618980322040988112094550465206515222130185736059348106549178667713122183539287400911116072e-02), SC_(9.9868738498448059921749858692630198221006913033858807697179830941475989955434198680633532655631275548e-01), SC_(9.9999999974659655966536667181615544433605642340174099478668412810443569406153761335944616334683983005e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182275965080293452455277721244536693487593294550314118975737360052819238696107044774297150950665e-02), SC_(9.9868738498471928612929223988690235303349408205639118987956076603088775749104896262915324001697385029e-01), SC_(9.9999999947387123842204384900213708958264240796407301217448278586822420670668679764861099536325772535e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182257108268241838336594002859938907775162928663517097680473844182083631909501722983430060808748e-02), SC_(9.9868738498568640493420616310685210736043457497845148416867827755970243963686585546365388985161452755e-01), SC_(9.9999999836883458264170875674096471041634058175038072186708199294270859383249739319457109913488954426e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182198734959221157684459363867619055254851231485939363305788840246199636636698863668925850895163e-02), SC_(9.9868738498868022619422379557089152444909410639616007386273380502493990082280081716627017601126745018e-01), SC_(9.9999999494807364007315404206627316783547236156022454304738961582977527009579123592757127376877962867e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220181594517199162111924809116656584473233325206510714779209652371916513266950607715103443700887247e-02), SC_(9.9868738501966904615940932620354170093160986814812700382249113345939700022071171693465994844079132530e-01), SC_(9.9999995954003281244459679426770051684411410629043192506784553101608142627485055693901672031233020607e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220180594127922548796762326280800878028888504224171789906421467376408188887764028430271431856485070e-02), SC_(9.9868738507097651302065034512663928613367289363132232592476683982260182334497878567488179360596235473e-01), SC_(9.9999990091576443015001729874323532057825508337798517603693954408090465512151467597826217329671378083e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220162228458700420721442889738773591692395875963623098743503203589825511931760611277447282076453056e-02), SC_(9.9868738601290562843652579488640955586200752818649762285648406555386486095370022792480350847435028078e-01), SC_(9.9999882466088551809391022065862138161177971886108584036408556925312179997525010188176904548011935964e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220123508123970200825872919878400335466813760955963582427656761619728891346929874566061119219882088e-02), SC_(9.9868738799877338104320751394539888592190700102182842773115520925200396017775473460705232787654442816e-01), SC_(9.9999655559356554021240407140950008886019950453085539309374934226174191119837638228952791983003849658e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1219901431591527872361358929969096650680075027414463353164713280818907441647195066893217361627107973e-02), SC_(9.9868739938848635107424887475554260611754439933031261408945556221028855619240998549167557487303094564e-01), SC_(9.9998354160257927227636274903813901700712942802222032889019275258824256709645420782660040629460285925e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1218948183285674182749082935046423712265700194380943925696650889314129123268961188008606992991124532e-02), SC_(9.9868744827748681240018203124125260342920879848177396847508655111089111650153677008837793412684130134e-01), SC_(9.9992768019493903528483793917364313081411321472807333950340787276242601285744005565332324113025568665e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1214810763209344116637693123912562590043568077900434368143128736134922208880499186647766807823307230e-02), SC_(9.9868766046171245177196676003156582582195076219117359204104679021239714065695407527887460378597344234e-01), SC_(9.9968522762944795917197407923921054571801360692218589154030052050945391772938973164546030760803996615e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1207530476407959527026716792074219414362468463785026712205537168751433251170894668179838339685798697e-02), SC_(9.9868803378357735783522899566244881474723841124284334406748814826618983948057826596988673283714046901e-01), SC_(9.9925862236102063916068016531174810578663167094242063803561892174116448489984844824259234045579601030e-01) }, 
+      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1158838126202303702002255451616253390259305838512824448236816896129550947530570385463957941069848715e-02), SC_(9.9869052928401049775188963886853070011659034917728663682718204496501990541132896143407072247621221121e-01), SC_(9.9640600767148190982447151229686775858840788433188891046173152093702292354977235119100403173920282098e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671473829761146571437019346499202463429859070171863430898355983564936880586773e-01), SC_(9.9373310585009508459133300129992478045875327939194868125614924058086119664094847279575168055082785829e-01), SC_(9.9999999999999999999999998298191637494261970769797177791523947294864963393947143237271075087477579287e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671438029824335556665475190761869173853927814817699485525570787719973428379361e-01), SC_(9.9373310585009508459133300134019390532234522209002302430282795860249986068418305583501114252549342689e-01), SC_(9.9999999999999999999999997334943282212876908368728411382468967196799341791082628436279791412317278832e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885670420975102215377450766921301799916046161445129642514318942665123380768599216e-01), SC_(9.9373310585009508459133300248421557816401810564136365640600338345588805696058383634182418951308667490e-01), SC_(9.9999999999999999999999969969635530831423793483906336810060534159568190745342398060247645952620251291e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885667398131505977255487793152780363125636641647311644753464865990305535766787652e-01), SC_(9.9373310585009508459133300588442454676112790864919156782464029190301700485216146882445334521758132965e-01), SC_(9.9999999999999999999999888635717604658892719851261877231616030298230967903977906467543949274148927969e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885665292385645711835315654594976644029292166278114861892320122743461204642080415e-01), SC_(9.9373310585009508459133300825304724645064798086366049784886319254706395420168068829929569869812377701e-01), SC_(9.9999999999999999999999831977622165865400293837336343935098458128617168576801999133334695698434007511e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885595299907434772589157717736867502352159935639959409373303530498982004954627368e-01), SC_(9.9373310585009508459133308698323773442256614875442347627965124839942540694919016404778154167067961367e-01), SC_(9.9999999999999999999997948730177494067282723185504774225327902360475942467558445909191180922194704890e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885383535916121654939662958434432317554723584482304510209537962193107508377139582e-01), SC_(9.9373310585009508459133332518339581897018419380068955424512237949981858129987396105871246514147825343e-01), SC_(9.9999999999999999999992250917988132269578658325572803425234861545240367197973177984387947021885898737e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885202389797466973388094908455449190994472076058178536459491601918182915945184507e-01), SC_(9.9373310585009508459133352894341107173574449432541278410427543238765069771338127992726873337959933860e-01), SC_(9.9999999999999999999987376923327727095572699452940239458343183061996774361695736492972748282486969429e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243882317676410552606070087414641545746880587218032343382835533649651167762612362716e-01), SC_(9.9373310585009508459133677377828847824440541883481040268618271371271987904733153100195410107834722944e-01), SC_(9.9999999999999999999909759595675111771141150600215309152204694241534368691840345996710829427842311391e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243877055649912776008878033798589755673685339444954539782510185716587353806925900158e-01), SC_(9.9373310585009508459134269270499477621688988158901041506867834948809389239264316312708025498263700947e-01), SC_(9.9999999999999999999768177268416062613609487464163631491343160212633349730320524786872113241649655416e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243861412439463655486931298595120397890460603033757024689495242919929014135945079213e-01), SC_(9.9373310585009508459136028878060151482258836297691367319147762170321466442294465376769740070871583872e-01), SC_(9.9999999999999999999347274382023263993517748380406771201592552500767197976671920665999178510445149452e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243692831196433232815418675074652642160149397138200572823390995782901877708096006100e-01), SC_(9.9373310585009508459154991534785184963842022621221825819991728576265562326586179738108957510150171282e-01), SC_(9.9999999999999999994811355619440867815498016026453389989673253834469535973920047386553558364073397636e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243358983039102933743682547098859144745782018430252162795796429254560994919447769104e-01), SC_(9.9373310585009508459192544039986472297886716266503936579981606441866962391418680083169743463569917814e-01), SC_(9.9999999999999999985828694835436642961892977572808327953837933190129536404935581747061328914408744901e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717242065444786819167020372706576570417157081637630334025099817406717542805992364412194e-01), SC_(9.9373310585009508459338046121937133103767397153202765845046272623477890034222491094847417886028230751e-01), SC_(9.9999999999999999951024203403414558794933380454002389157301241927448369620689542094275480727102377809e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717231549297874586008414762396942694029685593243797183859886939811794207464655667423425e-01), SC_(9.9373310585009508460520942157000247031656074746659179617764652596395037436151390278787195638508686772e-01), SC_(9.9999999999999999668072273332148198679482876538747372419731910937290944587909868780957326757757408062e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717161983305506539112850177216380844057239709172128839667803920984893929850367411298141e-01), SC_(9.9373310585009508468345988462854769055208330813953963702793794285499723375229728110428292807559518715e-01), SC_(9.9999999999999997796300038487828189871013383343346169651130750559393627919899619256984623691385749618e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444716927803448354371339548993644505487436141139510463166539359397015206948176533205716692e-01), SC_(9.9373310585009508494687425761976814993340202144454904404313697679667823230370789669913378756696948104e-01), SC_(9.9999999999999991495357010776900598652803940306356564790242702476945755966195291406353180838264955643e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444715928735337796028951345970819387123935955547520089907810514931501089739526436642798249e-01), SC_(9.9373310585009508607066390852575746186540931185520096860934275790719324189734804081773477079120394710e-01), SC_(9.9999999999999964614004694721630455700014603071730391016170248729771157702443768068083282652894546560e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444712148355087537328846805809571133315599128911743321015736142910379924133997125536265503e-01), SC_(9.9373310585009509032297879760361275583719363524499903639320230759736842402705565970262302862820640747e-01), SC_(9.9999999999999862897482746014194308771364438263862966231027815714334040073506884474671614631279422815e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444696803503662558881920564504646245728359651091241583822599729797786886743466809326123733e-01), SC_(9.9373310585009510758344887350617635268443529745746445595448256239559011053106686600699088738521172148e-01), SC_(9.9999999999999450022371396656309945870166969028211164067418790159993882555462980754500429937809072971e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444688945596357374771158643841652274874301369637161613818055963590195731205461579625600934e-01), SC_(9.9373310585009511642232063211864917151071633054737653069795384012828208297203959285833502758272258502e-01), SC_(9.9999999999999238594168949568880192881773242703942454506231733932746608052254650949468728409489320613e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444465653570065385078999354792835955645481797621689133128249911500684232988951377573757902e-01), SC_(9.9373310585009536758964909036115515688394614052557839152238272113379169977006874526476424829878006793e-01), SC_(9.9999999999993230603757999203113924802203512118938823348534016306339815730390609036401060685105746760e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355443405203586109719622702795480337069469759131901801158343155399051914477403961207330200199e-01), SC_(9.9373310585009656042395605938749610412817468649167272595641279163125694800466051967773485773327493573e-01), SC_(9.9999999999964697684599629257847961495538161430177408016925606756829241122375808181968498445896013888e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355439412913963253331686501472347207111779790359381697427918959149925259598306425172690904958e-01), SC_(9.9373310585010105110253359571126415754208493180859338110917240110766222377344116057545369274360307103e-01), SC_(9.9999999999857279438770778924040178329519604178687593995289120668594308133692288072786114584307642350e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355424009674271666351732065016697633195034451326787396657772971801679636952356758112576805572e-01), SC_(9.9373310585011837724994324077907613536634353945525464204210606201300493469372962067166366041937507248e-01), SC_(9.9999999999442833307839228127474113766670532732267874030267519155278341133380557918127436855652691353e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355418081123306309387298343399078796458966922422307417500526335209180125653939852473113151717e-01), SC_(9.9373310585012504590861557012291024064815172334005890478610953088334744903880675357496293648132896989e-01), SC_(9.9999999999283317189229208616005980061620938884156848164841162372305972930310760934202294719023666613e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355253878765055629541995647429511889005121485599563057417001296210016283821737338766566914201e-01), SC_(9.9373310585030974694041161804744188754391793995695593530077708399963228426565769134127120068479658197e-01), SC_(9.9999999994865218566524353762158771361231676678148350793490292751817875394535363714799804588622386010e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886354326093780998360764178195556595915116625553191389319004324512573368124600115555402241536301e-01), SC_(9.9373310585135335463068711170049005982657792648858812246787242448187081491529617060706647269610200103e-01), SC_(9.9999999969901840428615598033630123752925930790737406043589756281957058610497809496061063701508172478e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886350959395196155712265091085269920583046238423253119251150505359349607800843493474406376459667e-01), SC_(9.9373310585514034471316624055163619836932071842786895210187000996615777105178043845540789324485040505e-01), SC_(9.9999999879316013661210969765437027602675286583024465686340312236758811092798878137770759856258938657e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886346132069669160162093641788693008646994182446680342394554328311607047833571271237947569090266e-01), SC_(9.9373310586057030329964290875077385151767864294355379380222176981800351384683304121908082159425913084e-01), SC_(9.9999999749429935993993850663668373450450890891276037420554665410224145626929462650620210246891549171e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886326572566979003540398221899105506027810395915727394994015882558551898256291406675322847590482e-01), SC_(9.9373310588257157271235825190754582683141864118812724065669192620038223234617110890637634670385805896e-01), SC_(9.9999999223153622078657931099495853531031480224407053870569098616502023721821587238487925754464637836e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886266024002894115591876563081044474751546496168248692977073140363705133714328078038302110532404e-01), SC_(9.9373310595067889053394965851950099003245544680732498431710185094178850256909430607223244251842302072e-01), SC_(9.9999997594008158734525573288581211280961650111636341271145767225533741893140447982284180253760316524e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177885639290349050454377687568330922379755100470190117601796895012140773764932797858733190060420940e-01), SC_(9.9373310665565261646910300344990163290558253532940844609286973588798302715170492933368867467347426921e-01), SC_(9.9999980730845645699033758701703391792985744353695452759955472729983613685882092742825558500358222700e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177884601622066852554511869250754141485720370354214649575544456757157054509089883390264872153270568e-01), SC_(9.9373310782286107184329153913392298122796755422529654101165715038343239715570137546695340345285215372e-01), SC_(9.9999952810901919706364189428845979441086828009396329481942542419165759115365959748030177742274702345e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177865551573238866133048486075591631665399166547041166713472922959706703944856415086846313286237388e-01), SC_(9.9373312925105562732124110912053035351475060849298052569387419209006033366294656034513723092551321038e-01), SC_(9.9999440242381085261001180572852207057071006623807062356216291088918445487798200290420684001565592578e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177825388410067663399056802952056427479418533998889037736972049229324670918932091167291583061604916e-01), SC_(9.9373317442793542475351964731264463439894297359521475007803724563721059755961913198650204731264378903e-01), SC_(9.9998359596808620201551999894486933560987710666625845484311646730216090831861869266235611289792585720e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1177595037962689661183770305756459433397971414843670194038911424746422318064426254914981534690014851e-01), SC_(9.9373343353070856907837977162306529701670374512729823499633777194182551802445826712533628460647617410e-01), SC_(9.9992161729307946687113297407122444361332677565276836541813541043295251681757970248430771643872338916e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1176606299214234121243754070303782397758245616370159903888165484253385762478591314807028811884738366e-01), SC_(9.9373454562233895913661675916860126797015369704608803255038779390480280727293822154572500687477197018e-01), SC_(9.9965559065162939515996661830432378013552714747998758143339811959781981049832536047020819336995518537e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1172315304277228444894540977824224315048428740047703190495221155256844161379511004575981227679920371e-01), SC_(9.9373937079808872894002721005775677814487555804682178768714957069998193285948338901419025563531899391e-01), SC_(9.9850118145958128951247015036274721240557653890633673492626039617706792243641779829512373842232865787e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1164766621846254819434879315354889355589884171987659631005138728925398497672251245616673784383489950e-01), SC_(9.9374785465326705112909514804069553711799019433675617526558044675410894042468447737963941543260069309e-01), SC_(9.9647079298316476405478643161712672116171347821587448488171076886157190875158204029754262128075419375e-01) }, 
+      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1114339425340482521813084626816879020275224816030214113103590000646236237272393901452922463430012807e-01), SC_(9.9380438010396805620012307284531367247346620188964906655341143561935030205174197330912585876713039503e-01), SC_(9.8292162953415785371670378063105205371799540429610282334861254085939296453406861068461655180109429325e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868578651316855857921518564260421135004763718242552838061800624725899836705833e-01), SC_(9.7256000738167239606331680287466122523038520560330626967301599645024495964843666399794960250804735257e-01), SC_(9.9999999999999999999999992627657764203945327156926378779310252257702210555899777086822494891568615787e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868258659139385255208455253731639340199353892218676599494968447402577544290615e-01), SC_(9.7256000738167239606331680364013455123357184575886130285353387686774916922822616343618278296053355721e-01), SC_(9.9999999999999999999999988454804527811357789073363638827609991653526626995381080255949456975420201424e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180859167873397052269134591816207199843240079028891647108005591920849037545141435e-01), SC_(9.7256000738167239606331682538677240085810232396930190473498466309944974339077497531017583404202926266e-01), SC_(9.9999999999999999999999869906548110728195087607419374108555613708869724823074756607301016025182133314e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180832148655189502429576736807229207442867721644514519566940734205119834668035530e-01), SC_(9.7256000738167239606331689002113624945283699637244829482009381869975489912557055300514642594146576185e-01), SC_(9.9999999999999999999999517562834481885423650776168696416333608658737882187326530593503617065296902973e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180813326772721298726542633714968156853782646158637068521110603633625732921077913e-01), SC_(9.7256000738167239606331693504613994942787568806403523868293742847436766900180053000011514355560324523e-01), SC_(9.9999999999999999999999272116355779573438616885114472391747311545578999877100614894900789366611648549e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180187709872124112825961132538210419689286106425597767803384584334913531960781536e-01), SC_(9.7256000738167239606331843162350471306559839697978297923049976686928157421103924158431768083146533528e-01), SC_(9.9999999999999999999991113768457919788379943964194455719262569243279278619088144656374910615612755578e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779178294890310797363804502123405176180591675938070194537635004787294964043024449022e-01), SC_(9.7256000738167239606332295955570788633911772002977648947400870357700705067291418864807091395091704100e-01), SC_(9.9999999999999999999966430483088810588509867797017055058990313729202050138260675453211401512064708854e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779176675743850996206069594112332592872856159702815584390335618122545050060784697271e-01), SC_(9.7256000738167239606332683281734717794502239288920304388765051224927094102057244999492697804596539852e-01), SC_(9.9999999999999999999945316027734365027428383215498285854652190389906239561041614265469797921955969849e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779150891181075641960510644290150741626122702456813641335453599147288464855363908738e-01), SC_(9.7256000738167239606338851368462088378882570614063357156097301379948589312100492238520634757760977762e-01), SC_(9.9999999999999999999609072819926607162135119696493916072868517145919149801206485633662255913244074390e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779103857374121729228945397075767197929466783083224353253097527680377251044594573552e-01), SC_(9.7256000738167239606350102619954606801414333788375460774237003262811709820338995472706103703392448826e-01), SC_(9.9999999999999999998995729159094368315169979804979698186889347428299054944255953818340177782508467254e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519778964032966032136542288130672040431216500162138078693414586760540360961606392470602e-01), SC_(9.7256000738167239606383550892210137258712455499186446458934284000531556430396935426490744595119609145e-01), SC_(9.9999999999999999997172351042681078461369489200000150494630508512184607058029432232099406974804374503e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519777457195696380633974583568556571605011341865172976673052378920602029584860009831846e-01), SC_(9.7256000738167239606744010871470618316532685724941066554245050522240776792335972901512058426768730279e-01), SC_(9.9999999999999999977522462013878503930205033261237251019375374888259672211571594198249959608748382783e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519774473145769906961306132383275934679388561902256231168459739114426019913519828168911e-01), SC_(9.7256000738167239607457844140843965537306528525678988006827991810981715789224983823904544023233598650e-01), SC_(9.9999999999999999938609003279760923856351396739672896211110044024444973389862595633630018701752026857e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519762911054915532979363225797377497477153485117417407764915342453524949387325082630727e-01), SC_(9.7256000738167239610223684297252713932873354305680303043835493960129159894989769795154089890717413598e-01), SC_(9.9999999999999999787833729263657851861565033873061970145684792029445883310823731093123166543450870773e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519668914108306094028474064077197507490849490653262093857802402364066494455813468106292e-01), SC_(9.7256000738167239632709282515315824802629295457577994201253224326427577946957289749290758521077803626e-01), SC_(9.9999999999999998562067943453932011676580693605871377506038094607251950736578814450972113514155528520e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519047109285206361129948627002964597138273422620294516331830706244229203842314154940871e-01), SC_(9.7256000738167239781455108061849026476512336441681913302650893464962833141594308937366512165482925336e-01), SC_(9.9999999999999990453431385566160845172988636048509458726007425926459809420461029889686734988584320858e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765516953928986999215772232475261369139207766942136770107122524002209255454337435910517838e-01), SC_(9.7256000738167240282177874930162357465692521852823966883438491887625664978376797046459745365626400321e-01), SC_(9.9999999999999963157344803795521767518168062660316399498850003207888594300022602391650101127611430634e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765508023913779803578694503469148455444374000551381277621682519759390932531190352279168247e-01), SC_(9.7256000738167242418382733418949696295176852805796007521021378353217512451988026722654943570957984049e-01), SC_(9.9999999999999846705614161709131318051117992293640491008007674064612615328538547024784619516619766913e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765474233571793083926870885273742473261426177337907221560252526965402168192501195348922959e-01), SC_(9.7256000738167250501582039044358301690061363924815594437146843981688672533377475284698161360392132293e-01), SC_(9.9999999999999406063161484724386663280401940964212063393814439293979271289521079617537237430254707952e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765337075999522426587019486479563773203600843139007104898916868486382032905824558440566446e-01), SC_(9.7256000738167283311903798296525618837596266110626033296015794467213247970150411166113993708653538294e-01), SC_(9.9999999999997617461877948843235597203075422621093077813253614437130546935177468724655402175782923565e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964765266839314965643539020469020892304041764873501941324426925996965120375374619383916490272e-01), SC_(9.7256000738167300113660941267966923455335325635026532701621777225365366055747805490959642264436017919e-01), SC_(9.9999999999996701541436446232441507338116761147669058989614539629274845028416648204987355642113131764e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964763270978202635093911670029948157664017331667490052945232638060321997066568376736708380114e-01), SC_(9.7256000738167777556095932152644346745616796232275602526505502994835829287520305673538723129645424452e-01), SC_(9.9999999999970674544252292965114241915283099983072934934687535962072658695050857207100079175697247445e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964753792310649227754214463980168967785661343343524125110804944577332748851143599485460874299e-01), SC_(9.7256000738170045007517881199873178781076048220382934768413499870731813421635964839537614792748174530e-01), SC_(9.9999999999847068120840415138602679859768367613882361881992168968498110516828507655860545919092278901e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964718107849633156692653999334715321878693573305368425741509711326677430869632885201300009228e-01), SC_(9.7256000738178581310897696072330169769819316261609167168530260017195428493225078202005714311314151997e-01), SC_(9.9999999999381725437101107363140758167056915088625265966803632989722913638515358305810631423105259944e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964580428382906101655554894905202376000260645800176070995751797101080356259665739918331838149e-01), SC_(9.7256000738211516478297852029654969538108570198308748307464433079397694506202490556495747955509246334e-01), SC_(9.9999999997586318396663903119690031361707261515322449935226039708824539567307332172584902099880514868e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964527436950472637165026045785669689835828848277964927106097372903419086451594223535515557840e-01), SC_(9.7256000738224192890688543581761479277009257391128651869667659784244190936511724801238867667082660723e-01), SC_(9.9999999996895284409276810584545431217477370151297038538713570621970723470099908607599384860583027453e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216963059739662654867690764218126872861834785202216790515537696802567384013909955817831628081368e-01), SC_(9.7256000738575289949780032367893412969042971752412317972931946477758712842746131098398381118692203234e-01), SC_(9.9999999977755799732447097952538848254368456890124742451859083652520326951751807376569157713664820544e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216954766877616258710926867824013550545674638105201347588944401253932599270266618311717175151339e-01), SC_(9.7256000740559077410220522276429160130637044249538057026158403525469558061313605786991274543096761017e-01), SC_(9.9999999869612855429806302746065642015503564665064527981031860177098271540901463237587036463606680092e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216924674164987214564229358191571737660151380622161528609386682965259714658920801952391511537031e-01), SC_(9.7256000747757743634026061581104880572419547942274890354690736090249353688143307884567356460832098354e-01), SC_(9.9999999477189283641664150237176763926361652847210877536671498296430531055011451676576752568653623659e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216881525865221323861886608697572919921569090431911237261122393760906615080997639485024755678197e-01), SC_(9.7256000758079518591683893703755621266664690255169741604441861024375775748178339959357401164693046609e-01), SC_(9.9999998914514522217589561814400309629446661827894669080627155632631136342888809020140008215073969717e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216706696287422689245514244138579099817227760680680480350657970993773624803987614406769120141784e-01), SC_(9.7256000799901596375359341652996520090832029883850464492926092622383949104619972193705090646677146253e-01), SC_(9.9999996634652017519190814616799048467404032313414466788263591243226249186398656814876958092906603509e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216165492352002420038210011091252328929023939991618364015992695496191021702559962893328650051531e-01), SC_(9.7256000929366375737855513558145226030262023421984210682792820845491585348481825512137800629378047509e-01), SC_(9.9999989577090207574407754403417830508828848219437458044972685627820712767527002369890608833157960263e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265210563531226814102362879745065370255484466256378561264425645202067170219054352651900577734820880e-01), SC_(9.7256002269446357372657432680668624636458284836043991593489788433019682302875225491598422997351722380e-01), SC_(9.9999916524804284813111691615493196543784989762088851254262960206276846094055901863832455495668325326e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265201288496120311253334928881164011914757858387405067876377729984747598965673716725791013473191514e-01), SC_(9.7256004488184473551488530983286923715032823970391550258267081799568577654925222449470423045232470795e-01), SC_(9.9999795573871674778341007209445990928863768726852711971385857332191655743007607421221423684470158343e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3265031012884219076662433320097415202616145292098856525909999420657399592539398250665150804442153967e-01), SC_(9.7256045220693276385389663344893257946068650906164096654774922525652171402066247393108491316596896248e-01), SC_(9.9997575101459716064095060635819022524145364912389155027277388894226388925547515887840754081043137896e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3264672022918036776638897942775852201741243432018851141333484703268712144442471235674728241086414991e-01), SC_(9.7256131095505000982244892774552789258427126760107321763387956214764180046086166856372132878540419626e-01), SC_(9.9992893730049188788776649342859321437593124953698652324976374080526607580284662556565085380165984323e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3262613126374186123379718182803010864311757171811920379411084445474163298129977246337659170726722887e-01), SC_(9.7256623581803637555756933572902186271073094228886225543600238639746504648589789244192037819625242507e-01), SC_(9.9966045508716813321715893356740514022197650509591976099132141173614575514407728490094082616417097397e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3253776494893134979210038521798080214091821748534437252370968741870412451151143203662332419891264862e-01), SC_(9.7258736773235727367969624274686322574428678603636565510448726541236453109359236569444904512157563470e-01), SC_(9.9850826642172387447295046378704123003950151516740562749106551898484882921975043705744859716032544420e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3215442094185699270875453692573225507074318811250652553492682811264435748185693299952442702033848541e-01), SC_(9.7267894232226034727837430501960984379172517679278195249337410485240766001088551526683292136105487421e-01), SC_(9.9351213009850409801151415368115363877408815033359895020465910512230920888348790844638880791288730900e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3148065351683773639676247895547287168189992505716746144533408452331799675539774451525293317868172117e-01), SC_(9.7283950734302403602061176033190101015208700248369168680073487912025143952368911662292022222473998956e-01), SC_(9.8473957366550379249821580704735549506228193135233007003246360461067091741416056719062249791140424825e-01) }, 
+      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2699965679635514462717659148437725522751696842456063730944331730647866964044251569110669250019206837e-01), SC_(9.7389483817008547465393319288810244764534129402040733501378434791816811684949516460224320501162080839e-01), SC_(9.2667946921833680473937848187103740444416763203227850860566682904788393286343391571670819071509088988e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047381441199883116292118198032760608433983609415262088990471836645433856378824814e-01), SC_(8.8239259668326359783681122325687575504836449885328377893146443832357258408448929799232614548731048249e-01), SC_(9.9999999999999999999999969846610269689989943958292610768116133891735646771995654691535023931319203332e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047378900561657557505693025639735386987606098548024136827329741985097281060296033e-01), SC_(8.8239259668326359783681123680419627430587766223045902296452622608141303769433189172013912386194873969e-01), SC_(9.9999999999999999999999952779351873384047564488271055052388097372309911717991978626525162393763320236e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047306722554245304965991385538462432521306522463029525594066398002792227995485124e-01), SC_(8.8239259668326359783681162167544280531045708210343983149303740518949909364964546608879599780014616740e-01), SC_(9.9999999999999999999999467908782485465541107839385903693790987082309399249345249965333724055587978597e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582047092198376981248230978412230413333332304159793305837969211438043434629363556103e-01), SC_(8.8239259668326359783681276557218469070735012658612182221865793380282113011926543284939031098298516836e-01), SC_(9.9999999999999999999998026798620169725423863676245305295741032667589822046702453211621432032711940119e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582046942758492376299678440965693968860323045514917936158457345034570262833066501138e-01), SC_(8.8239259668326359783681356242314707391913994523427827647387167157066144744401591022182379294266205327e-01), SC_(9.9999999999999999999997022905543379606084188044855987883708960911461154029146878553926329932592894504e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582041975555153917051374866104061049925312556093242379071693073032257277746960621825e-01), SC_(8.8239259668326359783684004879772550614361247733368536029361475940336322883325222749237066067422301876e-01), SC_(9.9999999999999999999963654698282846945212257363510064102823883170998815275727442150295271980064746183e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582026947157367430704292215525745782186031081649542386907216742391929744243935458133e-01), SC_(8.8239259668326359783692018398567012278646349742803430382091516832991435211201794891454177770084925413e-01), SC_(9.9999999999999999999862698353643097336058675615427348659478480200310362644145785404425412457986251577e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582014091638769864607003487813915477682794290634868246870965493731845752162209289986e-01), SC_(8.8239259668326359783698873283655746216402564721669172900208970419127279217371115953666916466155711235e-01), SC_(9.9999999999999999999776338770639137532061466094457353751541446347642675259445988963374037218600216528e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581809370241096312410526926540931817018304091289333528778018083208299706467218061846e-01), SC_(8.8239259668326359783808035869793881065450309956963436506447985983809096292439640090141207547378647138e-01), SC_(9.9999999999999999998401080790893144355959559189356906074740971074498474930246997820774740438716361545e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581435936462854526197145064354311411701605343865231444981580251469695194006030616202e-01), SC_(8.8239259668326359784007160130606186638259821653844553649259232644808639146043442554979097482429499072e-01), SC_(9.9999999999999999995892462789697954355216950791757112161167303162985711200901697106927981699634886031e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268580325774211806416923319700331272997058149074876088698767662149754615456455787575544e-01), SC_(8.8239259668326359784599126499215055919706873970638292530034419666847794643120506748593768073454036358e-01), SC_(9.9999999999999999988434720160364939757936069269548790328603562015778182776414978885406018718206065414e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268568361955604631421616464527749573591233038515636884953414303844860677377562099644960e-01), SC_(8.8239259668326359790978534778408737177311064709301229916481785033413850585000591265005855251897659087e-01), SC_(9.9999999999999999908065314740480976996005494678050848613080077061754968721159942384161261987979629682e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268544669528589376050559112001792993369270195022643697279577539999578403784562338974349e-01), SC_(8.8239259668326359803611931356710884892087591820631769813947971131250317926808734068735675765272922142e-01), SC_(9.9999999999999999748906576657632826962719151816028174824858404937796395034432230828047923855945756851e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268452870128290895817585121000400419273278884974612969771503400675877224521678072760892e-01), SC_(8.8239259668326359852561675039545185827164004574821635631930435395493416218678401545775502976604300001e-01), SC_(9.9999999999999999132225275967726908478936517803491539095793403506410092678466691205036346808369759909e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278267706563648146741832405179915462036054799613152499335912942441611505253222107037030256e-01), SC_(8.8239259668326360250511016681370639550904870679816948917026215380682545296675227922309142826549172423e-01), SC_(9.9999999999999994118758418971041017269667786034878537634913125522488731477369377037262385677040161289e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278262769627017721977740744292679785694472184664594937063495508786891329598008569995651522e-01), SC_(8.8239259668326362883009506344038063435469087322570505404241505489120336629055800113702694519108730443e-01), SC_(9.9999999999999960953873977733709213223121197236952498394095086941172182720061709569069411855618949479e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278246150427384005392990089801962619116394285757877020591162461333040867099790813419838386e-01), SC_(8.8239259668326371744783762376384311102697305548040112678989616473721106962768070924195153971806619047e-01), SC_(9.9999999999999849310991636211256789328422158291082836331959926685363536044288508022156787224511675715e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278175248887947758358020971321166667268003901003809749426242139963256446983571670764567844e-01), SC_(8.8239259668326409551263661353588504760504333592097722425050240029542661437380295576531633519567866429e-01), SC_(9.9999999999999373015357696374855280567654057403781045531540281825924122240044108848667663456979163127e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367277906964096785790765661318446088894885281639844828805475238847076489187531218430940695854e-01), SC_(8.8239259668326552607446149273102736026207114652470490717272869461334065611008910769549835007559875263e-01), SC_(9.9999999999997570757244559000637320499492391719531863055405229654963691922944237689221978055752834683e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367276817975691537395895916394159345134358160142467702256356533439279625560300793772924028685e-01), SC_(8.8239259668327133283388880552473578881276679357917618113294850391285259562637832228856384325624470211e-01), SC_(9.9999999999990255254267401567469157649152628207859403414090032782979105091498530044164135035961991536e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367276260318291809647050664182176527038957520091373539112534082677892259835217566762998250009e-01), SC_(8.8239259668327430640307234623696483818422389769904504697308746019868031041686838381157033446978880719e-01), SC_(9.9999999999986509076302346331527800386431974695369381115170986865500598598553708770151528220870726149e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367260413802683286753253703361220970214493325613906727903996596616009517880334646658234542428e-01), SC_(8.8239259668335880400052733310292311353835802845761310489698111979490110741639510190194726126080182117e-01), SC_(9.9999999999880056857387062261336613384934020388670650886430628888631296085426310846525494578331289428e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367185156134499322674589025665870281787454864636430791560123028610138243179985033512900342818e-01), SC_(8.8239259668376009677104538229375251592500647434867902391601733509309575500684589920292532748234622040e-01), SC_(9.9999999999374498035089251738607016504230070086290632992352856281097858281124629375896634237628606657e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387366901832628179664476656371978346462574294704552909276002321776464817691255121017988198936426e-01), SC_(8.8239259668527084879867163200381695729211418842901347702506482583706083449665021939670332926541978534e-01), SC_(9.9999999997471214268260283354286013090839590040663791449823941481395882348301307208500574548907315948e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365808700543497545530035685021883946083028529089648233928254284042205153468619366438887138522e-01), SC_(8.8239259669109970336431630202661063602659220041222261828894572132457606930820199105613972787187084068e-01), SC_(9.9999999990127875274669753045780315770416499011190240324075921621256171238505463958743787053831331236e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365387965074489659054814688987176497315181073892990299695162100157199511549439249979062615334e-01), SC_(8.8239259669334317045650924224008360381691429817117862848123917845816732102224021042830584070231930388e-01), SC_(9.9999999987301498463653206044465444664659308070500080402124802597664293440100901837848699771797923256e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387353734905732932409287527503916147214694607343566251564204904116038230419794857684340443293851e-01), SC_(8.8239259675548020685492414128088007590339346013556637019670240962732950505791705302714412700728046115e-01), SC_(9.9999999909019682158460504774425174910061388367830209518796023119778717942072221569606519187662817270e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387287892163956587446519204091059265812086669233784152202840755886046538069436103824542268253005e-01), SC_(8.8239259710657022691606032981655991805870739616547088821143357883709718366368823922558145225021059905e-01), SC_(9.9999999466707559370988409890777240846016131588760833726110151285526804626395856415546201370889834640e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387048965398376496691282814599885832394579082017452757329168358111648474306797507561029298634957e-01), SC_(8.8239259838058768591973642346663834037482105195967445955277280515465706505875167956715921831446124386e-01), SC_(9.9999997861668008660499646396203107180426916589509850656611380996051963046598526029159108071834687187e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051386706381337506918899376637874526722226971038376708471521806270370978214047726519200024609626802e-01), SC_(8.8239260020733183574561388605645450595879373193125456282691813345137316812878751051909206350326595602e-01), SC_(9.9999995560289325298499180544974804344623446964945923934982042222039132590657417423770657414087860663e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051385318288946758464303509192295452931003481213287046829000359794392894256972946284486192469547507e-01), SC_(8.8239260760898849159495874131347573380609909468671365858222286562249260109558365650549942900959748220e-01), SC_(9.9999986235494129590612229995403843014351318693690313542470335326534167850541592658117226072273572761e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051381021298310834752628577029455763306767533755810806195003067289577081776560143966134559043062759e-01), SC_(8.8239263052161814414410845298675138589758602116363374543135360220521171849829656805455039810455829298e-01), SC_(9.9999957369579643551267360484013536516060679735595809837082125828838358685041682806015506057169724569e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051336543475265270592127942497500546998683495773620399864389976157381538024512085967188841678405488e-01), SC_(8.8239286768834600982925395095165060544867056244750955462908677716676521521663053033483942069189086508e-01), SC_(9.9999658580784454771444666415728937228237247571865685982821238680986230603680782398707394032690295689e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051262902603170241319249225911144592025231407420185507150017108805659018436767735549570503779097858e-01), SC_(8.8239326035901468093199007532819266930047778151047815846191736935926626472310845428618633805471041952e-01), SC_(9.9999163883649806172979936982656266768025932051208547439663970335257100283299035939546478893111301616e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7049910970276607529203653745488566463287165029784248824721575643559765627228294049780280138132633583e-01), SC_(8.8240046904390553705810186729305195460074695720074629082581530995854676536500188641144855274841814679e-01), SC_(9.9990082089523978623025098625908691975513667970296544627957804553321787598630968974163339655039564517e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7047060724674389603484765954939237338225792488557764737214130917164939022402993383204540712251300029e-01), SC_(8.8241566606496739477241859410991296577297232107732461593787871782850235007492236546690849382927783362e-01), SC_(9.9970935657001518433926155923531887763234884883293888734785775476669449665473769470563224338522995803e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7030714294117295949566692012015064206500601174395342309823425612324471431204341085857910254324918465e-01), SC_(8.8250279959811521591574799505702484524533710111822141030634263289739288560573090679774604281898437724e-01), SC_(9.9861141881860161280136841791176756077174364494790261743116196204939699608262355042160177527903561087e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6960565078773129378065351613604165616104623078742560387337932523263170949626259176518610105546756347e-01), SC_(8.8287628394256426922765264917321163082607172804071263861233318990054891995488277454860357083717864069e-01), SC_(9.9390220244227977098135026260125720202209497321600683853602123888494161670980666255028747391518814627e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6656410765595645395988059640243216174324986864012803900877592653146106358473274802112219289882455144e-01), SC_(8.8448738456079806103253025973984789189640894819712624630718371775328928356319216177706529585439913985e-01), SC_(9.7353048950997821397909951203106407460287179465020831438017365263095023156880420885181813783373896914e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6122490611777375702622699502341994977352892150949310727277904474411130481478278966751836991597612491e-01), SC_(8.8728326140903322236315939838881891037906599454601969240867727827265976227440521704632184613923993250e-01), SC_(9.3795266489382511959159547530186667451624997604630860555382919913246428424846744137026312538976617168e-01) }, 
+      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.2597083127750212082281753972563686831975436106004318942382650377760703425485319916847376865429837003e-01), SC_(9.0473689595415186698574440547704567397044650589123527073704981066915313018615475960883500570660960929e-01), SC_(7.0891168500646815511002559463276252978300479674519277853261130369655790384240672552166978491540352927e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707342340965533586718217745202134776937604214119786382710896531138953190521258348e-01), SC_(7.3043936230131413644283241868934594432073213337388168407375071889647415062191960169679322378186097046e-01), SC_(9.9999999999999999999999936466302016529506144703496904217398962208792444824888948483995552889113690755e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707335218656563468106934650069414315835430181161050346493542829931475780983313299e-01), SC_(7.3043936230131413644283248528456799412940214598872276228888701459176258274220236349051462931651520009e-01), SC_(9.9999999999999999999999900505302273048777596381973894901665224482302012225992690759543655365325210434e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707132878132648651884146054945515512979185060407462965948546217487557319060675520e-01), SC_(7.3043936230131413644283437721486423869172582969061435337923242015794815029720016272938439822234519549e-01), SC_(9.9999999999999999999998878874878891502397903903344733870962105064384275514593395161304094946705390318e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706531490868352469262264985068414818579301374803637023087482083871350016156835819e-01), SC_(7.3043936230131413644284000032368635769214620235544460123116050451010261439954503832379225352127940358e-01), SC_(9.9999999999999999999995842431592336434016248688052216880748688913115228156623177522708924186844041634e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706112557932561809338218883070064315812245018081610415856291449502912243602564499e-01), SC_(7.3043936230131413644284391744269930787324630746689561048860506995747628846117773767875629853947869855e-01), SC_(9.9999999999999999999993727212039280079996932274110752834692931582241556016415600775412865202946183554e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865692187727337631116195511628005974500503821400315633328586800497327169471875317189e-01), SC_(7.3043936230131413644297411780179155540387896780887710554599698687675081766292344093145442674338873295e-01), SC_(9.9999999999999999999923419839591216231238056869512254287422465704458630418246706979047469722477893696e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865650057804515714680931613194761467163155746196707808183561343539336977724987691825e-01), SC_(7.3043936230131413644336804224076743193232862646869509485903608484215897666097861605404057249358768243e-01), SC_(9.9999999999999999999710703127897287960414804632915966784340086675595912735336250498259360162202869922e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865614019231805177044574541021775938143177489872140052738869390338100869922449468938e-01), SC_(7.3043936230131413644370501115942646908620388174368116851372144389134943124088318728758060475490108953e-01), SC_(9.9999999999999999999528742037829964907059037586148126124138768889106995619853722785686067900307745115e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865040112631346597787098928218168185576853536975866129946283289531770543188613423980e-01), SC_(7.3043936230131413644907116947321742851058804357577838717112293883737007035734944475579456197941792052e-01), SC_(9.9999999999999999996631050404616646624912638821681343447771543858919410746126111380822116647955212411e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338863993245461609441261164222777860795750477501582029622494136711070193837302013605448e-01), SC_(7.3043936230131413645885961756186299333621315653730324634376507302111750399704532792628560353992821776e-01), SC_(9.9999999999999999991345350194148335748358370802434208714420842033011455591077862630545839250625325284e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338860881067395726812302521360568192124615732246698883852373582225344125111004317496265e-01), SC_(7.3043936230131413648795919611504477328645530949268681843690780760260979956434776717667635841853183792e-01), SC_(9.9999999999999999975631761370858665831646230014954494642034776502529300644687941275815403880380320237e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338827342245643954821619737705221675962062607360847030282187031620164120570026993310474e-01), SC_(7.3043936230131413680155487010488191054829631145698211203433286821422197567813488434238229724854838576e-01), SC_(9.9999999999999999806292075958133185867118045635520732216577231307539811972788912029010677795553082661e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338760923979651944007105842074517849797555727134324650542864830247771714680301602958723e-01), SC_(7.3043936230131413742258088715333287253379082196109193340529006124051846910947818533769591187413299037e-01), SC_(9.9999999999999999470941944937159044436885183142075812805428428954823689701410911511563241395913852283e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338503577740577085837720186539138441310702411517755711614552949155324442835111119823114e-01), SC_(7.3043936230131413982882723321544708512061554672134631422227811796693060750147940253380461520831251195e-01), SC_(9.9999999999999998171584099583451180888156378549363048179692622576995337541929168446558459609580280417e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246336411416296844071139459726346964431811582407064673998270652257003485209995740900381608e-01), SC_(7.3043936230131415939101647465298890149779481859661832079965939313197965897343998360149596718858270684e-01), SC_(9.9999999999999987608125331218581246233334739521797776778148786650008141602961709511294295383859689060e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246322571434006548546280616289084175122338731622850751389815579228992898367418880658671524e-01), SC_(7.3043936230131428879802446244331163645766956345010446794602070732943714958780568583929109023330358868e-01), SC_(9.9999999999999917729157474140808935400031106232916259083590979885755607451173721192425349030980461878e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246275981930063546970047914027858440154469545821160411726540077066703888096102957669130355e-01), SC_(7.3043936230131472442056952355056990724130722806197595092203230322442603387510837674582756099547583813e-01), SC_(9.9999999999999682495731576405316295803944572999245278020523367678634519755245697269663744533011316620e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246077219798075654125271533343373907895944328196534402886641854539925509351977682497530751e-01), SC_(7.3043936230131658289208070914409808859931710097618439629954019893363191508504396539880486989049034806e-01), SC_(9.9999999999998678932841028110682117839450268418758887191448107210647439681523447247905103516759529039e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307245325122488267199160498560584680871014101180835990075472953971628140390492575347793046795e-01), SC_(7.3043936230132361517438689542262511166682751143071225391039298162680733172235610903593934085327010571e-01), SC_(9.9999999999994881544763851821159759507941093966838018085179951323490036288033737958639651564360662251e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307242272302213019200164488231104117625066924353445930254446744681817422434794134059936145271e-01), SC_(7.3043936230135215974398661873200598195577172019606025749298098618062126265019041030486703734018239543e-01), SC_(9.9999999999979467657273759703998978764310172998014428340962738434668758827074791353522694693720590222e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307240708990970836908387340219460324818207999573083159288881728789827065911468290893654500418e-01), SC_(7.3043936230136677706257569762010839639964941906125136746574600326366391631692157892718684559840117878e-01), SC_(9.9999999999971574397459427629755935681621290087635171656263686185293611559923923910484486164202434917e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307196285594074606555385175090810990995357626976035930329129735221816213248817938748040705489e-01), SC_(7.3043936230178214601005056599190052468262080292930282622361058093163098104747089858369867497517750013e-01), SC_(9.9999999999747277786473924138367624884484354954195004167802357149201157581872322341052720652599043742e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755306985311690043214419322617098661903112736858552128005121018829877313869256980737179596189516e-01), SC_(7.3043936230375480039005166751407140735205717446239281998218379867284584854422475097825463623675782556e-01), SC_(9.9999999998682056867167040948018065189598632367755490102376248986993928718336552992523532770882968269e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755306191055534162230088894578415562876678165890136791055931290639555789136469122825242485678988e-01), SC_(7.3043936231118127757410528172078145128471595414131161184994691768700047269187002971671321446826788181e-01), SC_(9.9999999994671806042966450061438167098862660453274597822540475445899914855134541794546977323839232242e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755303126619057495007730766822039604008897290771249287886202979660998369701262434828758543536824e-01), SC_(7.3043936233983446131871575565066895257296546975026404482378706946155416175676547808820500965516556819e-01), SC_(9.9999999979199267599370468849321696681308752446667083191888867809877475106106193237279971292738666505e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755301947148491820114420678503454178465287968309794479592616744039382590160549602031538101399341e-01), SC_(7.3043936235086278156454096221307768344503737714731469611044705856468335250814463515355833852934954805e-01), SC_(9.9999999973244044246267402711680413099333111841660756441722912606304408422918709671145853213055075399e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755269279495042719200162842131093832857513938510367931028612807809535799047372635699549309751761e-01), SC_(7.3043936265631283198004787167301892169580298817659484888593301503517828648627663051352218041719142637e-01), SC_(9.9999999808302944123522057260511289041177926818523921919279414017771156404415170118393398558664923180e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297755084698964787382618692735981368912813319944705400517582040581084623737654054009153127547314753e-01), SC_(7.3043936438218310888847959947016765771757390143599331603946448140424283556306166522722700906385443226e-01), SC_(9.9999998876343881853133948491185639791400998708538213948255514616825086338765829064460705503568556637e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297754414902597804097566640966766594050618010094044067590317626476306172170321152205576622800808663e-01), SC_(7.3043937064493263185732046057295922833821117166892422673696006693298038204595679876373934466486290870e-01), SC_(9.9999995494498627273545094326827711349145469219063880479316475565970656073213204479290399411641603961e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297753454518103838887208773315055234455024475014600650381287343933891963843124016724927319496815742e-01), SC_(7.3043937962474753291449102749952539224910104468433562867573017673235572142638154867749995810941294457e-01), SC_(9.9999990645455147316606311012229540739033610685670281649860400667530060385144296305524137477701076581e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297749563203280812885280820483080846676861330721717050681286763115212340623009077997511916279586407e-01), SC_(7.3043941600942963248654050943016465483630963797101587740728269689302337557377639534584936888815177898e-01), SC_(9.9999970997955374862800370412747175905977884271085030485848898451083833768963162957487873424667908393e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297737517215178208394193168296902805955943332059641647871227744549292753822619247307862734294512687e-01), SC_(7.3043952864214422285446823509900943294225414059415917006430188994106789554581538458593984693659971567e-01), SC_(9.9999910176990555029360034456256604780145929913368306223490409793976365692405796943605639319793121867e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297612830040754822235792443268641742853637213417867331125748796629641376600271445843782080416141100e-01), SC_(7.3044069449325264691009844994267796932968841392235756183588912669094133037884183513946239786197957560e-01), SC_(9.9999280624073389474421169532342806297751801185630050122729538130873809685315825619047599643079769976e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297406388182243074566215500457748116477235816761727099148314708657419500310600621214860677180395779e-01), SC_(7.3044262475895280510394875108016377425076237343533136661085855857546046666913103296709043411975566561e-01), SC_(9.9998238289351112019556027055011999109931764139494508408187008986667107006250518695577851722680613026e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8293616374769314932326647773859187666421243772825641876950993878561058452747703935117253733802550652e-01), SC_(7.3047806007133715243646787644154156817404916707765438762280945547482731156135552587844171309469242998e-01), SC_(9.9979102870401142290803206324377099622650295277799624209948206753527252814919901040219874336796101127e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8285625605696772454997090274650503387180222940800198512619718030696422906370937367721654523654407671e-01), SC_(7.3055275891879357805018936645811152649342163620058549466146381368810785769710007505371603596647167626e-01), SC_(9.9938761578974577875647511878076372307983311316721758721733344616839254396926187289530451142537237671e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8239787911432095324311750991801903499286911528230106698097674411084700167182629170699170327366639383e-01), SC_(7.3098093995690243780388459892723167174338671680306048062563539509518761452754744434311766552025067534e-01), SC_(9.9707438222428227648058746204329533864955354824960381250994886291044921684319938121164844544980590542e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8042889743765273444003542454582889616483381919692648366213655709394554991719852685664907702297430454e-01), SC_(7.3281410707749087114279639256275957059345299411906761449090136807843044019248981723085897030322354573e-01), SC_(9.8715470607043151184443791005302416665464075493283076763267975613371142811673309925251799891834138763e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7185692611503996186617609538342425699105734963733744309566945726302705043261286852441942564207287558e-01), SC_(7.4068095076844640941766042004249855715429500655777791454794069579124632137032106732830467810154032569e-01), SC_(9.4428650097385968656958460588682029261083343529168586821925726627120905685399310930905995246457260682e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5667995905666129098692950647934290658273855362628017312717162571600886467718877970917700191822590604e-01), SC_(7.5416936517823478250184160205759978811645182275710277240769550212298806053152663178026801128000065057e-01), SC_(8.6962516356601579316416867204312945728616227887058957587434430167579412064062432265794170619096233727e-01) }, 
+      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5344647700234853016339001600876193757116457607348930565684083433751018336465945900940222793429921060e-01), SC_(8.3288474418354482158469750131566068073259609865278321257684769615582215416360872049763287049329126335e-01), SC_(4.0034640335377408017926226850022873956331883174414451073929599448368626956854408016799842701273567931e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330837514488488441547770471695289736437922515542171467129008679945940159825957100e-01), SC_(-8.4842294485365166522345274492522109929779701429900364897284359575932820462545768947961965255638439592e-02), SC_(9.9999999999999999999999864775986125157683415636252520314986667472794931396109906400368840427385197564e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330843205896453848072629756615218892399690546013633964889946402799401084842633021e-01), SC_(-8.4842294485365166522344606089219772208423230592070442750441095612133643429016148514491951540124677315e-02), SC_(9.9999999999999999999999788237221932165375651964488872648881404614130467739765594227820343378603532970e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384331004895381474060034540890066234734857506069056592947714171217203968745449432276e-01), SC_(-8.4842294485365166522325617152493097804674240498833972582632448401258837928645892244738562123707292134e-02), SC_(9.9999999999999999999997613816860280159024299448992201460214642212816798972143186838027912746312656231e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331485461484498980084333194189500398761332981581665151469287358129024967230862219e-01), SC_(-8.4842294485365166522269179101978038177383774004629837096087237919077481288293766577372469430998228532e-02), SC_(9.9999999999999999999991151103967066862617035954628703863875447951972376051738424732228532618790132634e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331820229079914093745579054143137700138862399950873750615589387502091425501242036e-01), SC_(-8.4842294485365166522229863739654483934304302545430321768866840560582359838821644569937180132355924131e-02), SC_(9.9999999999999999999986649107589251015091340353724280951995958994005094291050805937337908495141463128e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384342947504251129420140979303067149470497256202933826373292083411249281168959356486e-01), SC_(-8.4842294485365166520923068037138083312629901905246460486842801237127245782561718384627785208951905881e-02), SC_(9.9999999999999999999837008123211257090267208675664841044343815749541512763523341425226486650754148733e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384376613353252710179648007124357643202423541818910182837068547105567652387687414290e-01), SC_(-8.4842294485365166516969324994039895528373024818442421608697844524896765263513900991442374993445660885e-02), SC_(9.9999999999999999999384265586786032796108247223000942939578132228705167546799855219661054628969169731e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384405411629295938379871096571951606227589620957226559975779984998142624449704518716e-01), SC_(-8.4842294485365166513587233440258244887801544149202752175655552037801597695719695580186903857009388787e-02), SC_(9.9999999999999999998996982778624185856828627188147753064163045209011786480486596399837187222976203855e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384864018046253295123366531321280654764992973629236633971340543499567767826711429087e-01), SC_(-8.4842294485365166459728145244377673594892527149933394242650385248146875328260621607358033052042364779e-02), SC_(9.9999999999999999992829586482620823054002701474013125399391371913058626472483332846728857921665797938e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392385700565319554949317671563639609076651630845357728147687684559855771047557075305439e-01), SC_(-8.4842294485365166361483393956986337824392500463638478647982493282160829707630345309482541950969135090e-02), SC_(9.9999999999999999981579594410939734442442277082555409893566916609328387693510499355779173364112634081e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392388187494082157182942318205245312495135101112071350580399185692315980399296394374624e-01), SC_(-8.4842294485365166069416578907774941570466196515282748446774378575879582383083697138208072742660149228e-02), SC_(9.9999999999999999948135066223442903850088108602179111875339521803849547558149550399237088271541777499e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392414988229359049537613055280123374018742798807447555101508526357614351188811987695539e-01), SC_(-8.4842294485365162921917739773972179472558810834447100120810036583401463089726782446655405302908145962e-02), SC_(9.9999999999999999587715435435236904585317096941142380990419684706107557763821121747972577398325722789e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392468062794040441670620543891806999755338751939424992569122700438434854794391966968176e-01), SC_(-8.4842294485365156688800289961080533761648222791341579674658715133426521059651050734084635499987839930e-02), SC_(9.9999999999999998873962069750330806632308636752090210201932688470646854317990417102180074104808233431e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392673707121053352422625356658217303075116649624713930772691991989043739141933452360793e-01), SC_(-8.4842294485365132537773317739828555475213130005169271016524515948944002612718272119860347367172180994e-02), SC_(9.9999999999999996108431510609764651236371494824054117662546816297658586763352566792845768236493829823e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989394345544773103454087558254312545678397195804342554904076873425142388506643460318002065e-01), SC_(-8.4842294485364936195881400136941483329506206563433540673929711896384660751069875919692598075783059576e-02), SC_(9.9999999999999973625350241968193877721855808037349566015638459946943206969335817353968027492126502282e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989405405018011142524532736501430629105088193275242338258777437455697418975131684191221919e-01), SC_(-8.4842294485363637362889748125521896587673154302812261260150894089801952279281901044542974306036982431e-02), SC_(9.9999999999999824896174718081990331034461280315280962795240206768660204276304322993495136227955875483e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989442634500045409108731549010046464738105516502928086111610280466324094451263332286349668e-01), SC_(-8.4842294485359265104059019529370046157498710478206515609612241056089073719873849031215963836157014509e-02), SC_(9.9999999999999324229456786787708285791330553826966224546894562447049868987754673200814836010122411685e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989601464506713603381888542259911240503341675783382339161277310613605184904978207815355032e-01), SC_(-8.4842294485340611986655972919139731689757639273427541000107716774717614400759544871959901034018042843e-02), SC_(9.9999999999997188263716667439324205731591559804198846266833701690218952604787767494000497709598522931e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232990202462390652698782609254008348156336889962480221504612347767144033019437727795000288797e-01), SC_(-8.4842294485270030335724459320249478221757594901193169180860648559415124811781045436362107593672631223e-02), SC_(9.9999999999989105969212577782282360468512833476252007017681875725911844408283469933768767175294955914e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232992641958585545262463099799848333149274561871563771543583526269224291176910216375332908961e-01), SC_(-8.4842294484983534037686783527835454992921912092660968995212001703740264338631718205138843401870012274e-02), SC_(9.9999999999956299320111678065381414005117728640827006034551068145838423608076432341954064670386808729e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439232993891194204703088677522512244399512487298590549937155560273073731965241606747269890480607e-01), SC_(-8.4842294484836822851575585886567413907326892374168197022264779245842189375666044735899310645141599057e-02), SC_(9.9999999999939499443691302955871808429687868700747141390968336493895645754611108621555597704991416291e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233029389748956932327129091158075264859718512367948708207416066779749862612144734336172739459e-01), SC_(-8.4842294480667845443953102163404296318391883798145226147266545577967646060269205478578768927922719434e-02), SC_(9.9999999999462110451726763223295498660227375746905159152874896311796553700194885004383959875991323374e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233197978132686693916203190106576896483533805609341298516578495517691112332138923484292414188e-01), SC_(-8.4842294460868696775433694073450150907679394654211248232058407564229451823414329968769544117088087361e-02), SC_(9.9999999997194912839320992947154918460071662296190735712959073259087663139642400252423085776091530486e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439233832664977629705536669831435426827137573865519655076721199119234036829353543026053815720129e-01), SC_(-8.4842294386330588454991996610694144597747353486819290842374731164755639767707663806305724394100907510e-02), SC_(9.9999999988659564978929333754573013725483609109446164465889782429126367311703263380098309270395970454e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439236281443624753158687038454096577564270991214083469840809539610364509563625849219075623699280e-01), SC_(-8.4842294098744151302953238350800256832596089936119182803734993418583767146069333200039628065940693344e-02), SC_(9.9999999955728084199715672255718504172741717470542761906819535951864276950458540373205623386616537109e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439237223953724581982941629132748498983887981035908604585745857826395065250770878869942510011341e-01), SC_(-8.4842293988055044082583610914447143938044232971226932593724715633534115772196868151866529219226744951e-02), SC_(9.9999999943053090748253932656368900765792555269780716890189615989575800344105114676634210224581246448e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439263328541366719031725241577314079198743209947847909476415592779981710088614620793535022214474e-01), SC_(-8.4842290922312241463028290901886236468697679576893295365022598381737118235652753487965129582714048961e-02), SC_(9.9999999591995330997524068647525151887288634403876011421441510310561160493295521892857438617062912841e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439410826067431307822604787492127597668642195114647761391647693455985378034591691491702705577906e-01), SC_(-8.4842273600087509888806940837110422629864742105524848164093163940289071489404486929406333024041952399e-02), SC_(9.9999997608429891075272698981098375011760545789757386788033103243299232149774232751941797398008621709e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439946057283654855935236752624035880191284049054750658244297828725656065644035418378639820004094e-01), SC_(-8.4842210742085271589035996870541465107472441820952998743617829037111050036348887366217833042583183538e-02), SC_(9.9999990410568885432730450661406780382747893720931957290008095471902273911676718477882188550504429360e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639440713495471434923143724675451317717484796503726041028796498492176802332554253832509916871965935e-01), SC_(-8.4842120613419993829653470484176332143015609165075405322937128639532532687627013454703366335136057687e-02), SC_(9.9999980089947286502621224734144392936772145074199619421807467791812848947570762271107897628498946539e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639443823016524654104629623362614491579693467989253808727772715845343535280963682357379812867245026e-01), SC_(-8.4841755427344930663007460100028833354954911466256337396719760700291713295727386906732582556927571057e-02), SC_(9.9999938272528249391312307608807398374816383372852435374472406644589615977465186408873728224171642189e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639453448794504753671533455904797532119598152365059838083231543209853813817276459987896643847885629e-01), SC_(-8.4840624953799622786068044598030741055063642230082296390150800205369862431346329264619378174286838014e-02), SC_(9.9999808822023431586330507223399599331299259546946802809286583619824066393501989056548364182611503082e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639553077217003511353530043413808033920247930882092573188708783469515876938649937674371540560702420e-01), SC_(-8.4828923470981032069634272050225777540758810269842969047296062581637761984301166734820582381456553004e-02), SC_(9.9998468876732348097939012173864087757227234405891503826150435694363062945422284532826470182539791518e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639718000461594989260420944042571499940208837940453162707360749418854616064045702840166901838974039e-01), SC_(-8.4809549455523940355185466702194582862099119856342307034787941990006897379697771484768623427437519652e-02), SC_(9.9996250309238530117640656410289279207641184807525627009919430951232501378233250614276839898342947194e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9642739273361037624425236003709998424423669985681772457419514437854858892669295864838396904074334791e-01), SC_(-8.4453839522542653735176696295242418341771308961936320935099661751459635173562095780038126996050284763e-02), SC_(9.9955509327307226870482882280431162855249849172060889261100838598526189994716425561466757382237089590e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9649068766424200577985721184356752955601723188930074293915835068113130632428255591007970917819025182e-01), SC_(-8.3703700028410244770061826214701529976799484885620218724844567694731485856500558608813841851268272143e-02), SC_(9.9869544539219827767678663556107790796001205357457841120474538750514167458555525624218345986227679244e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9684313604934398930539235390129770939609825850290918420113575774717084081891501166979587762444196098e-01), SC_(-7.9396234868594807401272204725688142828934281134460946403103848657930854463427457876250364818746217174e-02), SC_(9.9374654270592187744997687020550454797638290050151265651320047733411371840069209832488090292039717367e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9814934866490320978806688580871390672680066453416779059422743215014552518552147816785137038565167474e-01), SC_(-6.0810178094045119247364122651955570809342076623943187762098707626057061856818089052462136539473338148e-02), SC_(9.7214764923305873458032862854350162073206678556449933567459172269681798829001261625830288160524321418e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9976967292952005755481095245256024937692734652402590999991494952154282866789560889911025306718779168e-01), SC_(2.1461619006973565646536174052546379410807514047370718515791347175325100002601713407336650423975813432e-02), SC_(8.7185717081396898541065289390703478456116878515433892820948672390341209634334005744800539221410270970e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8539034324839560936682949899637621959818856082648192169501428326661400191997487509531927187367953439e-01), SC_(1.7031110190709553832350904690514019306839852576492774590778059270526592192267334810770243087477878657e-01), SC_(6.7167349511579774208520897966660216379314520347464078477957664271219777907511857160535742769433089892e-01) }, 
+      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.0815375315288640577475196367102453532926947422123146010409415723479279392954356853433706994064428463e-01), SC_(9.1291320167210457006284950226993895289063450955873095160130726593569036267152905012436288527918734100e-01), SC_(-7.3708797978087103688004545584461400336979146221355035197387826317949437602283858594803646637152865976e-01) }
+   }};
+//#undef SC_
+
diff --git a/test/jacobi_large_phi.ipp b/test/jacobi_large_phi.ipp
new file mode 100644
index 000000000..1c509eaa5
--- /dev/null
+++ b/test/jacobi_large_phi.ipp
@@ -0,0 +1,307 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 300> jacobi_large_phi = {{
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1058797357690320086682997888107252211628291495151688601393407863373061954395848396257429511756176811e-01), SC_(-9.9386633915238026812869743952282655015178929533806734450981604274006648191113417152643248132020074274e-01), SC_(9.9990138922139577345821742312959843927086669798900631576940452344894647029651168866543336495621319962e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9796027195728077189442848498661232305049387865637023002287165495702857395230146075769449539819678763e-02), SC_(-9.9980403945336507845151345500450800737097833473134761034812701539547907788852267602747381881654129683e-01), SC_(9.9999640368228571150326548705630160155372276544820513372782759452847671460675392468118278515564642670e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4524463054363015830543554229266024611315133648646726829860103132985305860006657410579310878453671719e-01), SC_(-3.2636266396209619739852328880763978392918068940083223909131243802010656037702645968281828914985898722e-01), SC_(9.7793033147839850499560648584765033296353170435094191917820984988398156187728059208365609303718763468e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8467092829206275416395221453254971947309775360749050985209931262282264520459122402381792953068010283e-02), SC_(9.9925986748656589242807594841179280186636858779886436718703277243900358292074844422479042190466225049e-01), SC_(9.9992973546117087872258976240789404601766963067622683679015332787486976781350082685530756477017893531e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1828487869642382837142082205368890409594444563859603885036504087100530651689815737374300479572152806e-01), SC_(-5.7481288894454945115324043802657481607935129579981996144467071525751961910351319915758240211691782206e-01), SC_(8.5571342814553735162229894739444873282853333740663537333659164564589208017713251914590680386027272809e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0342555778181684908553725700040860110642531214149151205515131896190048290879021057059409802362096946e-01), SC_(5.9540521756445540531188114127706021212880690887199697020660799772318324844598317460087416642725615927e-01), SC_(7.5600167963587697285196939810169457229824831904454088987922148028116675585554507425145383067593756070e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2923808769191278344096906576129452977508979277324972114028585485897292732749175191104387817153243622e-01), SC_(-8.4847336230208620189522999730668948980498026956351676759653713074643763505826560196595716137493813219e-01), SC_(8.9705533240946393665356057247371866574922627996248245980741140274917656623741748929349898927165638735e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3588329433998778344118299461470119260462800471832395414994779852496041561445544177910644873466410470e-01), SC_(-9.0000319650283441310099684480078605946721143546738341042331933310537915309970277408204072796535470377e-01), SC_(9.1875870906845118047635806822648200063819834288643294354356983053626866318919800547192402870664676236e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5600856122085672092800268968580894468432579079804656774052584258946328842723868281852714693291460848e-01), SC_(2.9333876469438444648579701071867907567539764964724421796135027276816072964646665290023055039395020032e-01), SC_(4.8737075577081420166881282500675564846609614724320216534645035828942396447404446035830276248915799790e-01) }, 
+      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7736452897241769061181430418007365494795330898556587924749704567000625360724157676092701517939511727e-01), SC_(-2.1156223081288422793211063644770138572453563413600394268502697586678182945457777132434950354231163677e-01), SC_(3.2141922402480394843964588019150294350276272721151544568588531146246464930473505445135251473893910091e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9634594511488441239446124536812458462568892642529680265004423990558267843732051305555937342925952892e-01), SC_(-8.5409353428812105256571523319257903922757730296962059795625764794071278796936359904999417711418506963e-02), SC_(9.9196370140536661517806007451248913316445364776565729227577579281057604045077901201671022992954940866e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8507961426602883228803019073961981958060099984011753039084360078720386446123667023988475150255949526e-01), SC_(-1.7209925495914224056702706138188187847064943449563917074969927279924070607243598857996086522477531487e-01), SC_(9.9105478803571702730047795909209167869766318761675764394396722003662904738763622827899377822295432355e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8248612785073414182685509102670101867866606445715181205154091509183064961414026941361152523421096695e-01), SC_(-9.8320842812805745037945796017375413735001762909773273395230181538881053153180460745843274908711290409e-01), SC_(9.9918618660790569357913493985971747365339871345709645144590218630847755475249250020453080799416154091e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9158838874949604426827150019504117982370531426684233581077142421174586823163566938385360504094435130e-01), SC_(1.2943132270504812677590848413999258821957368076167066407580166536160746634327211207828164566323979708e-01), SC_(9.5216807427332399209612601388142889559348170701718081235058316586516533919961845371369694752105796844e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4850849856189024097670989535486539667872022677162829380888596814546374460520548474036175153271561409e-01), SC_(9.3730562061162150476751438595734314944960838837159437927593351031354238223322792887550880643854386618e-01), SC_(9.7541351185979966500632289702714211007616769474888190781321539444569874004850576581698447098984473774e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9768647828943160251387270175978040354991051978569998213156792178899072069031856957855604912863677927e-01), SC_(-6.7983020221460620602477920740337096785069318374339062937396833159665852445264612438240658448058446372e-02), SC_(5.8248896313210669614394305122189656389869009767463887294045928688078276659240087367291744920068430718e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1666788045635083193371938920056375449022051643456650047952514782286715843857567412246372159950161759e-01), SC_(3.9964984291209386199380881912105158376718408574530690430179110562688471984148465105325478026822099931e-01), SC_(6.4352467823650631744048456295799149574644278344437481712696368654316089787975896784931564053208489969e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6177046252416079555508635934682224965776227840898130220764534668450302789945037304177484207002111431e-01), SC_(7.4970651253044233646081247800563589896058506359539248199555934055757606449113476755285508234546147573e-01), SC_(8.0043000495681302502202318394250860224011843001834972620558908558545445241188040905957841914651309679e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1162702067722820974181218645132596905845071555268450086333168727109070541904086340801164800949228836e-01), SC_(-4.1101846086418129416964169549534333473677856285816052126950157698922759495871524825487291772477361094e-01), SC_(5.5378739019092779516643345615954795852701624863384590572209755287128537152072227700404247969883944714e-01) }, 
+      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7847669401956797520765296060791765953322345138944187516386700694418973456687058302575886514423462073e-01), SC_(4.7778520075913856591407588537681940529299391433582939902608346698041301213222272262365837200005720441e-01), SC_(5.2495859897413680745296958425083017259125722923178059389226618992244314329629094407200132362457267991e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1215063872819339944338796668283511740964381708479698144676263852216765632126590041646227209364115669e-01), SC_(-5.8344780401796653568237512173126783312676925509867411666724236685734614984177049850333919234571133200e-01), SC_(9.9466763573814396963023807556320926109310668693939583577827334971414158421302798841901269607361008156e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6054976086331288037125322608257848444816810017465420845629110898722376190810025438323697643864861936e-01), SC_(-6.4927964795668560314267237713980719915991455923114876289126085678131101947480980783506908969590434871e-01), SC_(9.9467752343771017769896939755587427956446894137686630938344801931680613896887371931817915877777484193e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.9941013393828249562468043933256085053746533499014814474287338856196084573838173370275474866710041035e-01), SC_(-9.5412450534249445851367611999737097642434633331272683048477783407499681353395158460974738323907141592e-01), SC_(9.9780771168797610663602334889053920347639015008566581212273270194963843366318308150733275553306657420e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6719864943440637930669039110209116098037189939204590982866000932993993709050680857205265739773125776e-01), SC_(4.9796235040326246366335080891937548199238428693661611992997463196657958427036916819693071051983811639e-01), SC_(9.6362945111052285103631254630096889819955734117210904878248366677107871195046059356266384495429961450e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8985504234083673157036235273870644307270460421766787483340617817060806864573895864468342499948286678e-02), SC_(9.9508887540336024159212127845081277863814763122092623489898100955575317932908067435902261605351808347e-01), SC_(9.9803904782565583185366933461079009403715133227249391487654897071038775707482277358544512478341156519e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8814963080461870021198721661557643907886147207612907823072290890103839379488530932608574741256306236e-01), SC_(-8.0875213247594637653736743898670824540865692134900148467304845506829461075322553449605233010395774104e-01), SC_(8.7771702643062584130996897525584161842225801509545905752278792498355736903130315249715375102515055593e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0647797165225437502393133050150854956535918064874835574837305117427828927548166159140884257318526734e-02), SC_(9.9750132268368504887528599916517127108470497653756483100770737141575727579830791991377153519171149627e-01), SC_(9.9825848485771567319253605085194118133530665792125170554932334683733494030883559231514998309242203181e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4863678745531572249028636559361319516603568583034425577174194618149330510689943750459180738951154737e-01), SC_(3.1636726361375973232168587351640093871006061211862209384483272114741165780710793456959697660838176020e-01), SC_(5.1152669663718754175524741758899248228596803941718859906572791569193163612144128245007753346711955247e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.4264887617918849524643736200134879357956942688935732452170692953333779215082906794972968906473048942e-01), SC_(7.6616083294933972619350563463221611229931649144742889928427228832099686005900491445468128763555483236e-01), SC_(8.0960145690531408107414588244273066133763157040414141546692847015180810061045705598458259819692286426e-01) }, 
+      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9808546613041965840046196289959536192227486683121205499477166861603034194063370479882797059999240676e-01), SC_(-6.1849836695200036094807404215676478633019573351952667039811041899895716285358240919485590148993900326e-02), SC_(2.5472760086339861464574488543833310778215775408417060266165462021285794335752325951120153764731430374e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4966422751625379709424397196181327681941954282075505658562757046004101068020104424429975902728224553e-01), SC_(7.6022127797484675684304880700570200971649712806496130046193870193673170608439399816639069149717860146e-01), SC_(9.9659116537599602476710610071061943810469047578048455307986076037531638338445046798426303504069981439e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8527122143766083756292027906251895281883472862014251117794120182495403410495593978224638064774672771e-01), SC_(8.1083758999991396133952481887026821710265824475035228564313643779820599522746236907050437330283667854e-01), SC_(9.9685152863411531148047481479363860813865057080368610501111700804786901169741084406071234954305564115e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9538827467074967652573934953302557590989686257730754974848765103734483247852567868725247631232593914e-01), SC_(8.6867166255078096364011845459175462764804387268554310320993700940771683001694175492879838583450448576e-01), SC_(9.9398705162821011723327363284558688239416916433882209763180017359226303026728259523390928152315921934e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7048328267428766474784333531078318770896026368204002097296995252192271271413723596463863226695827103e-01), SC_(-6.3746020355740932296330577441422776097658295318887088267771394052633685044912085868754739357242780931e-01), SC_(9.7140281567457348151725252357144524857351700898211156272574976750639580480487327897129940353683005607e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9489707372594851522162473111960554681341178696938108965252527788357394610960023032819629153208393550e-02), SC_(-9.9822891899439731357232788577442478226256087037111989978122214136214806277950413812618956766331896620e-01), SC_(9.9929215987746177668419877415984808839873423991868457088549916849464170470358478898906264042498448571e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0851380182681319117652189394641323620813495179407348366095225396694877833090395520492439673415179223e-03), SC_(9.9999524095037984164831846244433850921505553954914575039445627703759929148103300390549784963439398411e-01), SC_(9.9999684106737402177671981701005415815285831596948340777546473183770337862144139316364964273172877523e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9067609323013551572361341995022783618794770134821860896393101403036375903856969633583145725021127748e-01), SC_(-7.2316425121846084879150209298768261856157120759311107836994617705786544323808748280072879655863662217e-01), SC_(8.1694165255620344793335707939499337284433598036331198420303426473853309551944536616953448811537095885e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7546719999976571480647441022959095463511134914824399966540457384106652152918665560992425175099232723e-01), SC_(2.2014481989049180224060604764017765374296722270231468131542034314911604006424283862140195613531324256e-01), SC_(4.6829882290167983722222334028974448364279076667095839681946252410377355817182415381228439387619673062e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9679357821793608878566721770562817542532923332952225689879141200657530143640913638859995845857944118e-01), SC_(-8.6786873468366137317189975162473721637573361561709287939732505447498002363265356009436117632985589971e-01), SC_(8.9112430943261391741260625400178622381143267221644968928106497721629839677184256638275085668029782343e-01) }, 
+      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2604841473383484110815454538167598317378087725571429802232357202786598817111171698646815534161394934e-01), SC_(9.4535307226959030563466339965858036024572995273377325717548123760487162618055101211916878285969874427e-01), SC_(9.4879322185291934602097298863963233459132931492724866343341942129838917174639829517901153806671219550e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6679266592224687005766596403861738696646635161342153732503878921356408804357998408702980554657194215e-01), SC_(-2.5556201032030319268686964333638343669743208840209257169143304914489385138714848873138781110669773917e-01), SC_(9.9243516139442863449293295507572212776684557937378777157019686829672851631404581344125216100060832059e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4436952786401087228359454852214153818156498895351298853821939606058886248959206283124032609711216828e-01), SC_(-3.2888629470062323150502147826801265516128081157072185676827735825472334088858771268382651019377747292e-01), SC_(9.9178186369387025552658569796612250849143741666088520750494250796272760587217142147844612718052808777e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6852683119135998186604321899328728630442306124456610120456735865485558016176945751839627176871333300e-01), SC_(-9.8569706663284681620158277114715094998418835144194266693406497564380942644485305271731483037269105887e-01), SC_(9.9930597165320143400785328431414092389755937307863813738368078602298452775045285827266604337629338168e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9667265230340997902558083161537737304592229444673035488777771965335585032075902639517042038253214156e-01), SC_(-8.1508429935105724808777884092328320492722842484957325849727007569051744497865349195744782503592635215e-02), SC_(9.5166382525040922603460901290767825979689152682109782910879794799251089860940930932155611303709893409e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9744285727462213197793960311263891897025658736375251410231894747307705293900224195940999457908933627e-01), SC_(-7.1468499857194309892994410801399890491027111458241372004044734161928593013797504003905308576833797024e-02), SC_(7.7599241943871734623269974680481483840960172368054353337711375201985952667807354560309146762710678552e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5526619006106260593626922816755121180570019226165473357944188731834301894740530723119692219514895347e-01), SC_(7.5539805411641045457078906130708024420030423664322411451427940625749324506387869837439236841230801100e-01), SC_(8.4557240417702400004117854874908314192579129918353173303051582368543818513119348930422378334674088709e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4384712596784374111662430554809504107041358941934813973484915023769008548994469818816931468684770263e-01), SC_(-9.6981368270262229097348110819007011528854590411692135283168224432608650025171671347711260400550905212e-01), SC_(9.7905116231591711362758214132281658644247967852336282509456183688059393419748824682484139444765878994e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1678783560459317543397377660816162244973464415921549680600757357160839931905824730909177257224715738e-01), SC_(3.9937459168986381313724963956915557146276369428454223325928850198734107579405267413946981820639352814e-01), SC_(5.5713957482990087532227119519222032446454986242059689202246419729971581151608904793551566813399615194e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0044952299339904090214704958923270624515499525933886945591875854393626748504589957785331115866123540e-01), SC_(-5.9940016778412728445864667073689666520537524308324786922764420683407689097143500179784584268398409582e-01), SC_(6.8225824671036424273297802371212536125383506631922405458040978649784613843293149735321082594995218400e-01) }, 
+      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7890519003520628466161727071848438856389786566729289472282185329815941022688264946015294310188417270e-01), SC_(2.0431502373084723905220065606771815055074202336742934795913998014976054239108824274434006997605689387e-01), SC_(3.1698755441137806688552398545714358809041534238197664562651493320913915457415393615182581372869364608e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9879738230104461723662178882569095641927690173722173792135990837986230054655368840954391078913256969e-01), SC_(4.9028452031253493238329482508886977030900227315936761088531364696873184882005731597620228952876872867e-02), SC_(9.9192394611167131030067256139978635262767034055382711956621461485776769730842620748271212639659160010e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9978255332802656063237323167621244148273546493356613630046232009859670674328042780412684419649963345e-01), SC_(-2.0852962880409258780390635758383724027168151280517321550796305825602785108311361244526682342962848550e-02), SC_(9.9078451839957935302681084333234711449273098927785004966125650755391802610728113270216698432069332803e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5179266525866102800446944640636430577644791342112350026531952398590475064474209167056780954634161751e-01), SC_(-8.3398132746887280592842404789549479044327239590111906145831907360908089187595772896374220201746952747e-01), SC_(9.9253440579616273007353224956286721646967394471583759531482530944961914735241520005811841789808381028e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0691753672189982837265036691212770213398628153072239297557403854319029241619325924030711959527488058e-01), SC_(-5.9066410838196478482691189120908021716915692240405535985896627840746994013811549265130742701022000771e-01), SC_(9.6858946318092217836273436882553652438827742802045819049489945959927823480995896505235957120943586040e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2408338415069235492512955138007227012283923558882473332087183772132274418530915890554034362448575928e-01), SC_(-9.7456997539816156513012571990890162040114813490651555468079709133173416640912443464922436021379085131e-01), SC_(9.8990947499010324609701403983930948868778579127450100650921432354866409117975681304840166563537640108e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.4653688382334759149576065297871139378077075902420692271822689078787779508990012051811213709588584146e-01), SC_(-6.6534403213023983744362450157458131884489261615212565773770017727493590024999403716771634481078771610e-01), SC_(7.9376762905435952956152431770744300782150889683566241593471593364339622516110703071665956177589056871e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5486882049459328101769458467198935509910482705921002468689789897154957922549956811008940050390156475e-01), SC_(9.3491610331664313018350014542099981017870532341995769406017235839947942123782854828713976868774002777e-01), SC_(9.5508920115948540925362712976247819033616426394873129059405889116994890146609711534156806975536044907e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0137921476126780068509979953018125563425140082397502177669110228977082709376195744843255685968565865e-01), SC_(-9.9484785510870391626603378254891226119802743577178805732878010500879931803599827448239122185302509929e-01), SC_(9.9577484123031221280259485770083233737297287067110735902962100358957344648004760406086550285153557831e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8097480596285246929912380951072445602963658626082280067918378873467451571375528844384460740285946581e-01), SC_(-1.9413508200771942766094847656099346348318270457689562226877392115097835320354728749559755813858169275e-01), SC_(4.4405667056631014929105786081897391384174619870271543090320682735358269533789104580949129991783423918e-01) }, 
+      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5994253940936518395008694866306847519766164116479266544525828739631783492289124310044738261433855260e-01), SC_(6.4999025900089106204125214598208331711348814529045339741691114303293201952543201827649916268430074803e-01), SC_(6.7667282103270911452090283865836058840982157039527338885688150144498806536765537964795037113045855779e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2458663041597497496970862450744817675864496347352298175386066711207644610328456616310612623593941776e-01), SC_(-3.8097186622640955754006915831273818651234455027814560978347926558140606525038078248965877842477681009e-01), SC_(9.9308349179903959999925740837139676541972841809767180451116873033341372469264593681350397622586968147e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9900760858062601340235768819420987927395656215907949715411426109651145333309081601206890130327111292e-01), SC_(-4.3793300824914297473775047923715406573714290064121143313888616297537846575019665649621508094158188193e-01), SC_(9.9255529426906875515132437831965722666590878412113728918456689074832627212347647237664818594673094041e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4674315166179601147660858130561434779057837483152562295133366795858369868826401122981843517378230400e-01), SC_(-9.6908091360216352791662299335302510883163599662912451077746429336095195734879327759872349838100448254e-01), SC_(9.9851166089944731454956586397901681012005938655739237720975230257887378774795091030119084197010666698e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9642308925376753164973986370690775512565684453831422643902585418155954147466707897769944820769101337e-01), SC_(-4.4319932880446911809137640273736029147506250627092316185360149075404266225723546676599761449768835449e-01), SC_(9.6108638748947575869191222741918822618519003607026056626199458101526447975420227571645922179441192279e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5332321406341946736397825802133114880280380685891393686424182526286690182888426125599300350912849711e-01), SC_(-3.0195173377179291016872877733495317578169748073398251231979470817517159535164416424561923495214443754e-01), SC_(7.9786001081669501669443162466786741446317551780246383296498173998698849864895844573694925325805766797e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9308579549856313419632584837436259577267888700323975952265950084874328294886356071687531308782890492e-01), SC_(1.1739081215745141010074950437269020818653284178730641690782816777717877182565017747926862942527502973e-01), SC_(5.8768430557718920532312180976705811115793095102222766644595441419785988408875362308202685335851217793e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5941764108678390054896642967046663300493870470968635537224744814510105690887054751713536648774471559e-01), SC_(-9.6576523415008503270245079313840865470289146733714424808456237059829460964973205709799775618684110413e-01), SC_(9.7625690764337963791061921215409324995917470601824851982824163311406470520061729825125834412544972125e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1789271757032987471957133863514146644173371790159457750423859006590836353267780111109832129610065583e-01), SC_(6.9615375173842637560681976349382368105760557838144132368986333855459442653856961628704416252272076474e-01), SC_(7.5971062360107373504777684904340244664769747080758550455438067263085943931032239633259392330182655048e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1725327377124420373551392622811331172114849829668827619087524592816779679411601667151905331039904062e-01), SC_(6.9681255819942898872257270427456577285521449865512840338295685280677713298668193402240360393561920654e-01), SC_(7.5552326144050359399622851674388045320375496038309510253890851057308240907555657032321771975209563529e-01) }, 
+      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8653603649129697251767996913777652622300963838669798041696317736625338184528255272332323074034130650e-01), SC_(7.2709577814674495037084049226780045039952147603633524488828677103187342914379832523730318070997659945e-01), SC_(7.4669850412368234654290786941127036886326375126130875199067900470302070260828462367571647126311152877e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7460805436427861601940512035713251538208691745959663361824896051912977199324527199932936880279590931e-01), SC_(9.6155624717343779532400889720719484369291783385122993064259326090511623597856779431537165108289069045e-01), SC_(9.9939180085509085621970699960655279608147850865164807487226614116538251985784365741089749932840526318e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2625453528379249230952779703077963567875865301935155725695446774716203235842404494158034485952808641e-01), SC_(9.7406821386570001253190403310977408513797112940378542974739937514674786259357533299557948964620219294e-01), SC_(9.9953010824763841668052495960465358099818157688420473355705477670251926417826274018247662581438079560e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5114792305156405267263832787038293281255733948161115585862037802164521884104574378950825862573367922e-01), SC_(8.9244918708364569862110131793773975531083988444436846320134596370695521132914927606721420390900651571e-01), SC_(9.9501563332111073143702617248242562524335961381665118392642381682719152639729959710040198185335505265e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9933251285726419812282408692949957339379976226149802898424777395665168881852715193581668427793401696e-01), SC_(3.6531202367098268691542056154865277372425770446790577935249921439471398612664203333233832010559668749e-02), SC_(9.5139889006741544298404242879395075807221348798193096063769335792766191886094118332468769755968822693e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.6647431249705735698555129562379904793972287612982839360766581622940838765092032464012700022124153842e-01), SC_(-9.6384202065443308897765474316713351337036876835238597129831513256569908965633839189868190802476245585e-01), SC_(9.8570037140937548476521543751991799337658943921284121681842689084547300921731093313430403550326727918e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7346055491117709373736531460466620522884701016878889218338529187579438887966440348403332956111271670e-01), SC_(8.8081502197862194497364820028319166898911753060280338159055759282343041391494521206789443143688782201e-01), SC_(9.2260776452181768915560641500251081638594373436414901449825204127220044028280470094548513749815700808e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6569010609394604410347357341297484571135503688690410615541466879584856545922804777538951903448644453e-01), SC_(-2.5969716785568385057094432707970414051306437884294036344295118513036697990529769889458075128679057791e-01), SC_(5.9142592506372479467500257023090587801796464781047506517180191988257622989499147409883515603868235299e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5718997248608513101919212297072288631328300903540992483552923667927733247604843898075113014816526960e-01), SC_(-6.5319472254950257081967920429321367834551638374178059514445569356306726324701646148274963699773500264e-01), SC_(7.2773686673988762162487481828952113124535380206751583537574198246618387285187767980849393225399713198e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1146520029515465132365714918946546113023466911302293534663414486402733416804678044261887123981149462e-01), SC_(-9.1142547086751326133373624393378458562643449656225271196519961289282863845168612821985953954929553760e-01), SC_(9.2669171762128280507384516334208557933103187414261813394383770023262060270250574568443492644882754356e-01) }, 
+      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7898640097442778948215635392497382088099840307841451280864455889726923430237941647394087824916242328e-01), SC_(4.7684683799100781032824282674864702023316035470112347680491831759947401259639455360918950878955253540e-01), SC_(5.2415708255953801165273149371580273751187656306281884456901286920426399278238929190137545875691076827e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3398461882031419352426376154387841473213903979051297495420759734429009215264243706650722713696966748e-01), SC_(6.7916609112587332953543384965478749241364841154231053024066228514790291264589467059353198305971155187e-01), SC_(9.9564681218160801770291662252122987294232647085522471828862261657074629710906600338948015808066040577e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6442656345440723442376520747150460224183120684672236385855393529691997437676844540712195051330384568e-01), SC_(6.4471081042998271564799780805169839335744214512624621760221558329119978912022394876045495287150124234e-01), SC_(9.9462297685096265831994762069898084719320951157968521331558737582327229938601082054321961436216360832e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9758243945478900416862834220731038097883133769248721083764385456274447481472682097190028152725140492e-01), SC_(6.9492995988316914521771441496241508820377492961523493334034878965411156804832118890864806694525617434e-02), SC_(9.7538704529318976352432547203124941294897802767160426049233373345157210787554862872576762901414693505e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2300259261367537233651978621529896024284384376345626534832947424063961525044574967920159956061903517e-01), SC_(-7.8221977065057543864924322346847889561631838171192582330530743793793179615627830289133595333928638169e-01), SC_(9.8139711123384398450484118586312598430717639266811504526351312610974275501792967262081189917788729301e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3291855289511259224059701093803733636004290381563810637581172027903849329361213997354317326105551623e-01), SC_(-8.4616654151542714028529374390637173202252238769773059240609303649249873599519600921896563741654585435e-01), SC_(9.4150608390436757966272516175603991276181555020896839104623632501075823967967644418583524563963441774e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7976708663609609785275619392128443605643753363350636662492291164472421858767505946240081645120441285e-01), SC_(9.8370920223527965111284155902882157740608034538277539380729787521087837104250581090959698124408223890e-01), SC_(9.8921652390336629139805841508358465602860207059944659453944166956478586740973022242830690896686475404e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7406596981831792115693529117399768824274847667599793225472630855636491960045331417454365352613800520e-01), SC_(2.2626419611131532422030467332915075245091745905094412494656216072014056544319004453725930559711963602e-01), SC_(5.8177013535922915175398487107985700599749481532032717154294868563163057584390473484854398232152193046e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7956049040709260981391852447592984456082676827515195806088100710634584593697291176141121086288877015e-01), SC_(2.0114980893208978423703631833546196075541513344004912744556891122428076221275759104992204247535987680e-01), SC_(4.6123537364217239341232885896370984248535829243614111488416448946353333761777458128951002931688340049e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3438099376096594627607484974212640682236429404661019028991465157747325717966476818012357300252454354e-01), SC_(-3.5627539698703546231613041874184447151041662241357068844073391075635103686681689630989620992572037054e-01), SC_(5.2118940284440796103799332759661876414987076114646584133489059078205276483351970027067775152820633210e-01) }, 
+      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9682529374564312983735448397649965186289751944028286048803733591954718594670368909323225763768609883e-01), SC_(7.9619933112960398272003190954132055196890594099300574082662706428987542986830662534534018007884296639e-02), SC_(2.5931831807996832276230315068452704320935681596058290796574266644665557575102142750058454481346146417e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5515479941978238068968153004330891708450987235809516916675469203753185897237980778835899390485422402e-01), SC_(5.1837271246595510205195409219173919599835612659169751086797917813827808714491195869162013740980879743e-01), SC_(9.9408625348522234892523443144946083659165386829131567123418084604085009500713585191018978613388254537e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.3214829299811259652456122123480675987795425329957237646619801970745568071198314502174856224817704545e-01), SC_(5.5455317009311861850136268714092733564810188503341691191716350537645333029592450774235396675537952941e-01), SC_(9.9362486780969913490414096989433772335174991276453587832168242154027072909518121647124081598283188655e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.7776866278553617931364854884780586954700000977337279266889366672635890364108297279076279525996251717e-01), SC_(9.2590001480571748209841482341599330200079657656003448827570595505106657178769877573183758502845104676e-01), SC_(9.9650779918595709189093864281159471039591831171149983727801091307907953200362156689325219855742576456e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.2692217841133371639016113146770870722427995915546792337679428750299837332098023004668514635630164361e-01), SC_(8.4991353554244245862391446120156359092195377672932288207861122096392412063031433985841205571035372951e-01), SC_(9.8672829600732111657707443452512745139081215195548582201431530903642763032573748294297276176762133127e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7215695449276582364002772331023145835787841128410691615028134463479363374823885685636823839021226544e-01), SC_(2.3433065491170897904716190618297844228411390040062008833488870346658923830099552403068042982278191284e-01), SC_(7.8872011184311689014865013577665535329240109182013691658196836956181766552937672605823141653209982260e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2026245969318816323900048429817735953187511028338665364857065125396018251498490211623129003869035964e-01), SC_(-9.7544064342732134269263544397815765884452027788448835123900041572934422395765655961955166841580713222e-01), SC_(9.8376654786750615862806680514715166023043073041726673396911589420092163174862039615840185296393018295e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9864321885499277285005821824193362285243369492708987694599230151323904666332338189943995655193076976e-01), SC_(-5.2074191639803753918982377857825969458277952634325273500602297186541097354408858082615522470704559964e-02), SC_(5.5195264162618707683762275451462859856052051747091579576762221950146446659025132535039979500238940511e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6173520263376222417225203132433930020158639661414388962536140577534191934146589680929612360716046120e-01), SC_(-2.7398065627886271312533986005086249300732921710009458238372857330284834944762383046417159347201603530e-01), SC_(4.9104923359825047594988483581906206986376349781286454045254515943890993484473218983195863098394320292e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6876502706747336176938105971249579809632560556531447146404180168515874781391827071081850067477253461e-01), SC_(2.4798048780288663010454928350787873573814124527937790450772745751470985552499837159262561843688879190e-01), SC_(4.6588251960749667478876135853289362226179228151605890725700351891881777671975374972872552242975509198e-01) }, 
+      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7263414612353082951988372657816092235949958327040419652224767412699025730206421252978904297256398769e-01), SC_(2.3234202761134301127000252065925398065619013943739262908537665632336855314220201314657056177117807565e-01), SC_(3.3461792533591229335922391438610650848912792211361148691701681017765688551629925874900993869814530480e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4283285478648180934072585820261468897627781298430446529758900275434234304084785094603318560925771867e-01), SC_(8.9660418397509985904881265093328116626057006959746484780744039807448056536309432744782874916320094215e-01), SC_(9.9841762071529674938316757016824077795958427282821055494362688120819221854580876489459957496431308516e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4599380517687681449749342768939977898304492493076349706510350676846030916007630919913896747011237728e-01), SC_(8.9503604717567104697282754366725208907588157550018243215078822879162747153977705980003073694630857794e-01), SC_(9.9817292756413783087071557062238850304267580651043562169403102739545197053509782885381911896979971627e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8933759554671952548874915735760677799061314202925018341863326536710625155345831694385885512503839698e-01), SC_(8.7209444304189620218399387522104595952377249703951935028093450802923603593607627908031636589483936191e-01), SC_(9.9413346984872887425505732106716161515680994743568744139957446507073719749974811713619406019733833445e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5478672921506516347027682541744109546709912916523451740890583227986638118523607756919159300296023846e-01), SC_(8.3199259917793136690813103418965313961743308089485127178697793186266602331681528774202085234243213218e-01), SC_(9.8527676394179822868290952752033994260881011008632494877286327409390131642621148124045833584818984649e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1799357140752219526860506704722448957402512272422772549067151679156012871591730261509333746667222079e-01), SC_(3.9659526327789449311189600830757682833541248315310183150539596731826483056998140567507536514484672607e-01), SC_(8.1425900571444741767204920485612399704114197469939431856156419081113091505202617607199740098915730642e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9134676824871192857064604921145011811825948903996343887457170242868809998346628522239993864155828775e-01), SC_(-1.3126913225444374375190930925292674074298823101473055849089345825622859687050630425671299020903476313e-01), SC_(5.8962998280195552322851835399976304610918553779442479979056890809251188215897089062172149700973694637e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7937069931383036297239773170693280247178761155492826729080223208573921661515807464143169088762983151e-01), SC_(-2.0207185188823027906335085290030939156535825531732800292023928206585668204736730588003774106487004779e-01), SC_(5.7552704884681087988998331848423083155768418381837960472830884276300874039502122039269356903674506807e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6591720250266955215959300917533494040092012410831766003583703338428741689999663681405546381401590024e-01), SC_(-5.0018736330494273241073223530621068593224893604707915633900351920603968508862254022196068588993628613e-01), SC_(6.2033033053903695950193856035111572317928184028163816830478137052964073342419819569811119740977217587e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4029609437957381749786295577020362002508423780391309495032879927470856010717786318399589393754563918e-01), SC_(-5.4212772828036970959090138334707989672948244698821710990247160789331333242345907571970309522162202727e-01), SC_(6.4104156604963168270389523975316341266732016049448495228524208148781208766615320253197163335003663299e-01) }, 
+      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2490854246430981792517301774518062249230050754891465494504644046213553402083738381492615840192954591e-01), SC_(-9.7437987844914970176088174583013415816104927125909603347074521101245916946337990617682942104473608059e-01), SC_(9.7596961851222490374512667482061534967199511221064259399182477002855066118239296254312438009767211441e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7276418204535047175579286238286576825993344236959819674136341389771718488328039366191472932664189948e-01), SC_(9.8496321626860817592876771312529830383517977885988720232858617594175188941138811715946005371882399814e-01), SC_(9.9975931620106403333884299836538531844984195741129732288852930292039001540474192401821926333934686586e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8329643830524850857734236616703383213469655874555908018573553817666795636607562741935126129321617038e-01), SC_(9.8305768686512503524859446292331226585989481274930204191617162169124842578084842902964484301117922615e-01), SC_(9.9969162709823992612813248462346238603482361071558613953415070994524163493299626076626535818566296017e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.2729999074658063912210263821886349097115711752519613874754260192677790635978801989441783443374782538e-01), SC_(9.4492048134077834052618649260722075067579010295847309262464477063971030471064139310996418579490316796e-01), SC_(9.9737970785307984953465110513108895568993087606158841887753247454780054548274907611363294086990834092e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3739496447281070707419050609164802262890866943056760891901453693501362879257858091672132609464580870e-01), SC_(8.4333068968185102919788971687549759313736719412852889002513335339674797056336633172834314109386912886e-01), SC_(9.8619176354020591276737858274480142807805781336243594762089418819245563225525991822021708420218540197e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.9986086348053782858696400278730511016166454172475885850053867946723355708941625884287794064797909010e-01), SC_(-6.0018547056069961665288993046053858725253161588706849985384706851689061175247676309474176360448188099e-01), SC_(8.6265111016478953802119202568278915878167772299353185885246052026054952271832894109489212680592006393e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5101960261736600010347069739472748764464833261247511625748520933326393878544921052900054344887863085e-01), SC_(-3.0913057991325811279794083136465230691536558734485834828969761693665827292281265170919455935738804592e-01), SC_(6.3218434762410693079449924012775405468323660399936773441452047812519405961209003201518041050433569409e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9813776791738231789186333582141984002732116717828506988958023623070003444345379312783076642144678707e-01), SC_(-6.0999969318892559805890910763186389682851550469632358071923254786542232118640407969416797242200409914e-02), SC_(5.5258974326805504805733703376605947230804758695521408472137360033928159038670197655359261526622451489e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9336208932201717735158572296380190780333290065285048972070260377991074246305068233930672700388663188e-01), SC_(9.5600140405159490289313087305021017744600887833588619928530007986333553003417268752129378034560958623e-01), SC_(9.6404888050837590490811253746211038461811844125821268282464247874226971512289144821633993127791776301e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2325841848046766218991227981012098670747362700260131533668770717195845184596740318180119775363943161e-03), SC_(9.9996611170461176979906884255569334102893016722503713775857431038166928556333207401163578935168183697e-01), SC_(9.9997172858422789189447887250530068110857221956199374516787168292511028086414803902567529091441731911e-01) }, 
+      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6660893147940226023098523167884871105379461645512659824692486188640890753961669120308151765052623031e-01), SC_(-2.5625607033638876553305288645223683943173356092262882491932070604355800974645470609928610334153595083e-01), SC_(3.5062418128597448697084392163943585267596312089904662734679195833126065663426059344052512267706023587e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.8004673195077557402379394009020774017083935838202742195090554825933116984811311365529406436801352943e-02), SC_(9.9927756144893764616564197015461264671404579141740257258688535178129447182078468698462248893521769749e-01), SC_(9.9998835435069597836690954066969364446749685399046407070586256765975194678255792719457667000555319658e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.8702693389602350119066841000463367956245442740440396026844368057003177113509077328670983128432636170e-02), SC_(9.9881331972325958942546436121280738452918350942627666026308661986017494985595801191111255152694725816e-01), SC_(9.9997823233357199444493719261143316328651967201927889271161145211867294260401394068297398573329824293e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.9675049349943128157221303780653132015488663013268857326052210116396978170494827167818500796579685794e-01), SC_(9.8045359059352230464085006221560445237307017357835812816186708261567859183156423464059505932493059648e-01), SC_(9.9905392511463619545579536010500182750606817500171292996731598023387063361769306528048525485418703020e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1978231760752493617635929452759351685784633511957324734251669001720650766050698283369880580768711234e-01), SC_(9.0762481556205538773652235504254080344198471632439104150034532802757177483340103136944608014404304277e-01), SC_(9.9159729802647450579108065260807691832646999437607462787332243269064093929988522189434757094096116443e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6359204754451058175603525981223289714808055606548708453464647792158073110139526778217975868021699585e-01), SC_(-5.0419120918346025331645545664196611301818918894009648819663737992439361315774251218402179325422954759e-01), SC_(8.3771971235903445559692154901818116063595662468285669581147523811629575622287894155001725268587882780e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2029664885938186425638293599601860974139347792289230187946457358004036168191429145804176076907055183e-01), SC_(-3.9122126488496455093506893042046746461294319660398348680331995936494079402590204723878662834131876681e-01), SC_(6.6167892974142638181130820815315433769826749456463967231809805133045134853353389496611779763122563971e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9069319807677672271394934588456323976740085729985490763120011281814851368488662131152844808912580278e-01), SC_(-1.3611387616407241996511120764544726540261354107025452073468231723695076839328637482627175564337286234e-01), SC_(5.6185295116545624963536826695164333478398128794897210140077445229267799631297162515605360171575161803e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.1334730398729671138795710848900641263748432264000037893971898932979195610995461458086277869128418804e-01), SC_(9.1057344914423752607049594788282121025575967574905231572476829484173358182098427682309598449132894106e-01), SC_(9.2726463942887743998049743204000606960161876695902299438489210611015920168991361471018080569747989780e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4296461103709209954146764741676581431886280550143103306657317073241209880448398168687232794854414082e-01), SC_(9.8972780095893687280221180458297440706211095468343247375994848963508953019225794555596339277604253891e-01), SC_(9.9143772014611744520440889629540354561758382252308845674887458674552175482157874143286841942118202690e-01) }, 
+      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7727181261448664962104928340754805775927758318889885697679770784778432581047825899786163776197478667e-01), SC_(-2.1199010417751978776553878504438072516989498412555189859805779771910154071368808396686084045201772709e-01), SC_(3.2168375153211850299067931553417111246706912711147818889351071685317428407677118866910416218637421440e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2870661446649418317255408335162808915830922603868822198449739773147711529907925943665280307834869435e-01), SC_(-7.7764258687785293326613988554791801020878097444473931910048110459922453746525009978129555344668610398e-01), SC_(9.9680789665509610182966623944371613993284074495095700553155719677535320863526156312397112209583526036e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5183994054286622465971549525690599199367772313342424036855182609427637147446141177296718975914939758e-01), SC_(-7.5835657306643859872000558043107091520648202288993740546557684908269991953393323946930750377597452592e-01), SC_(9.9609309972838105576006230445332057410076672172036178220300239421250063774462664918489576164219979557e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0230286260080753014539819609254972318794381412196911652020254634278662063761258374332667693452049021e-01), SC_(-4.3110270718517675265032810971258407689952284686069475882873333847737088857376067608700549028965113999e-01), SC_(9.7991010995914724250180758980565945978072899610568862229796329843032009279280149442043757706567561648e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8305238341999163638014826321873876426948152755031765855130997205917167067020117867553818740838859412e-01), SC_(1.8332487952341262306928282025887332664446148727956005528901200958136252113071407044267226950237308891e-01), SC_(9.5300826871526771331671696111049128932777115570475820176868495993411626950799114305860178206851698482e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.6704197257721722297752033050376754289154607428558811484161477364812441008481369698402585057832621682e-01), SC_(-9.3020438096507872772399640777673117298801234086249364955406552524556628471800269488425333087231366065e-01), SC_(9.7269135876092113047194976061102985132366207401536823423322022206977210405953456052305171152166703067e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8272235393587397013485847316681848158436269582743813538467500213963519749601507998708302711634140217e-01), SC_(-9.5920178825154324679225268359581567281751661874247188762702087307377554842480303309562476603678915136e-01), SC_(9.7311008322766574811565171074995874003830086163918054301384857023017066294188196747395323237462088384e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4267050712804958653791073190427004794039223847805279041184497423996199986033302408875456361424551597e-01), SC_(-6.6965701507724508289302055962793869128113735625198514735152564278012417239354255516540639328555396886e-01), SC_(7.8449424381754716351707525464787256900099398919141601418288405806428231768447850244597934230481664640e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9903623719075898127015002454843599297392336508630990954989291536079818437049954614239280917282462728e-01), SC_(-4.3893015158787637329415345419565927802615678876713953766975732985596430883104367274668712399991165430e-02), SC_(4.2558428254560162704994847571351279437075709335239323328308931166064379966189327683422718623529753402e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0755353087493341271414819770367017126669893985398965695714221254383155649658745313479518700055075402e-01), SC_(-4.1993641018187656644736792691479486186921819565566649236861904343911066318915263639769920951474790574e-01), SC_(5.5934126553733004496414311354457490701004432854938644762103478225832099112363380390891465621028320600e-01) }, 
+      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9320281484958677271373822629778840712798571900522984269204724112121718994192367064013413096738115200e-01), SC_(-1.1639660035781739482614862441436638089049083014131875386432121503170129330873537878385674242854881558e-01), SC_(2.7205322594840926568048769266522702592790947125455020991527650196325390765573241187138219003638052411e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0787917417800724552197154696153021609239901990991603385499136338564652483754365894129891447033862077e-01), SC_(-4.1923192279913463420456303318255813851302462835703469706910634884128855684295740269328853604406409988e-01), SC_(9.9333203007473569524816399894674631796370604422579926059478344563189271753994761742717717849712722771e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2804432983366552937455345650230281894980578519655465412445663625170527338852464166389605804296597853e-01), SC_(-3.7246975966322772693535136489858219662573763855298608240009513299194288629595731675494116513199771736e-01), SC_(9.9206466630566031772364738022689898122402908093741700430053004642649282215357114636976703751064565426e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5025025285040217843761877023684039724443770077816937691147749529103368651752958897867706348750977210e-01), SC_(3.1148749085275756311469887292144124163039223875486872779102836618547891204709204995754225067219663771e-01), SC_(9.7769329576714068201951374917276785005149403207033873238393123017854185791552086709366837367751249444e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6225854405253134833681932414285866537922684505203663215407859514114047959083713864090430651328272542e-01), SC_(9.8674827837800291943523209274219204431958047051642521564336888693218219370588997333181356021631191857e-01), SC_(9.9874908131648461856265780716090548349982589940371979395453444288794880274075280759057334222451669330e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7025287069971652872804048623955788086415442476703348773888526802539928806924225389088518372361930805e-01), SC_(-2.4209371511660346929527465814805260445936726050341791427676615199279303412821646045642477109884801902e-01), SC_(7.8965712111540107143792359514256194813563872282840778372918846433216267010587768115237777034687147198e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8050349867574125287362582191473891294696032591875762338459856416422257154020336572691190626073456842e-01), SC_(4.7403964899550219136531905647006642076264756154000221126661053451529339957147549029734541958849126699e-01), SC_(6.9669559528917989885268569257167339257208432803145351496594525106419260166477689224570961747032012316e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.8171452275870143602035140647027023775042475764757831529842339189016668491511101313800909677244062264e-01), SC_(7.3161828125045914671928999006073621259290607535169949013564336894092260244453507207432453327949388618e-01), SC_(8.2217324780635253107713681253240173743149123677075135627798057245311790041449025538350665663915921526e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8610371121166899910319836250306566174087951922684634609716541123541298324104129477887309114826171079e-01), SC_(1.6613088434897741167371337918533314934239609142297313215491395414617026881583800609701851688748210389e-01), SC_(4.4965043604663897555855856991958861776273621595191714382910380150534860010669751208271600431365616383e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8276487955834167470554956860481640517718200020320601611345663841403471437742777593105889694641906050e-01), SC_(-4.6981503532597433983545423672954203851991443059546839761068563022810960486476771936333706421848622367e-01), SC_(5.9151209362398275998236328248188728643438697160486319975508172545526440501804844632252770281104975942e-01) }, 
+      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7952267886586993099444779734204320205874646639226293345506271276170963107584110759710218174647568334e-01), SC_(9.2518243402394630918182768617034264219609727072923815438161470618408019535276339486995179405053300869e-01), SC_(9.2994158166002946054820143477193286169264018601817512304550268649577619859642128917774109905812690950e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8371348170025850467975297201475411589898602944442021124986554162626005479893850755343790403434025438e-01), SC_(8.1195971038060871248884272815187247516746102608797521703042353313780255497921615728296014934403164869e-01), SC_(9.9724903923096289869436454005750683921873311940277011265293695919091693925237191610328290932300982474e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.3715259410681494202797523434340921589406015910124997083200433893549993045703472800129397300408055503e-01), SC_(7.7073768029268967952932782357108681237498413843201864512762179302063927859082691023138828443327723704e-01), SC_(9.9626750394421118891589161882521604690570288718225541314218885326574466552050425010265508177603783089e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9893695331914233224932388429984677332685527484753931088319098828212051832567548047494122295175996988e-01), SC_(-4.6097324146523440013270387538252440940630343763689272833595712013314223049913087227932988634334445224e-02), SC_(9.7531931492284744673964343232716750125944380142789962242602188857182626334427546275923685625119735921e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5645040312450942814307404444776333906500529725716918897669529261761783197171574427728804110077931118e-02), SC_(-9.9632571334372307913802216241225787978787853932989237297918646142892368231622834688250600220517100983e-01), SC_(9.9965164479953860856792429288904374507600615123658417752022126303125043604258326738510331832169463236e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9285414384256021470812458092265356465028069854435227730363483143942840765524035782898615052594197613e-01), SC_(1.1933419063561268604675133785649450221706075610146239844125815365159051250951142666844227368832897301e-01), SC_(7.7834200969262046798144745190698020923111799006562720963464983185024571221214591836184750873680022992e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8998007749475104708483873240522739238675705355558121396572110868253171485103017704437598536606753747e-01), SC_(-1.4120710379965560138293387729629729978428282677816938229474801169000310710433988464347256580536215757e-01), SC_(5.9115220154892639142556202745123861109522004792659601299782058897034682117405586384700971912559871435e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3386460201929056058296483511041601432877500004901458619354786536863838466236888969489653613074249724e-01), SC_(-6.7929577203385292148508551337098374448682615555696471242372591430652743779635577613928030308723000604e-01), SC_(7.9025114936029102272210982610143052299680342795743198291208213547769481387134598889276099484625879767e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.0519874419346427915448621334650325988006441340153925697070066706653313113388575798404674895297748699e-01), SC_(7.9607441864856691704142391512283099205692960449698642329036412765158556602985588737486579742068631747e-01), SC_(8.3635773649388638346331680241106729783044557631798194726194164692010642273451765851803649083145401375e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9460568385494482703656460591434492724578400140243509320548414364693351353061023650962336140267703502e-01), SC_(-1.0372817188901741666050857061563620983915922101575929275489512560181374879782279424109399198329916831e-01), SC_(4.1799611006449300798861457778503488788954493264050318558304812326599346547616283185552057769114661184e-01) }, 
+      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4086474172215898880945219762955964483909050538609485633672591276622515003788422899941136471491309345e-01), SC_(-5.4124531049102573846341160722930775058590128211674697354857659607933985957376991645219039559550960086e-01), SC_(5.7990127775001914607456884584507604097609654643474688975739045063998034704141706812342143317962066202e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4346353665329750374238653693476739711858954798669210088668212399228996066416352736047036157140206986e-01), SC_(9.6991005063370101306272477480018720778393787437396480120792368926344858401864363048782010701438802058e-01), SC_(9.9952196593780848918838949078925749789508583911296916116603617795975324282495873961335588967434762335e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7719739910620237728214302767124837265845274666291230019688474212550104667505393136313739119234510724e-01), SC_(9.8417533079731135320623754804410672797270539192800515413181318726535301340545683268056486646410909938e-01), SC_(9.9971181029799665321865026976105967339872764365890046115030075747118907477152356453722464204987959537e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.9229412719218491506914485050482655842820601367358900829331508465459740438503894625198082555047695890e-01), SC_(7.2161543875890771781575886713912935217911465816334044935266962534169069466360585663526421274532611019e-01), SC_(9.8822300302794453353387257432326972739624934518936910069008704176861671107163613710577836216426590235e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0999880379373052386417021725178214162372845632069764180180885639988180367995420123316343767700656520e-01), SC_(-5.8643152869940889792314971498927329746451324473134829719425702984450926232239510685084657909079384083e-01), SC_(9.6834519093223539240852383407109080071384690362014643089796154987107364070409034994577149084736821452e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.6546849951487797248037609668025737989965468169896738855429810263068560128961893484140920515209975980e-01), SC_(7.4642593480761160895925260449361932946953832259684853927155939166341985615776006419123061585288518459e-01), SC_(9.0714639994979153882457501743479966010498353034381684818140287070520460926490010940326751609348688599e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2895458138043534407841206147773996903306355066670699565560481066072549343562016681630589218334339244e-01), SC_(3.7019371379360310194349363535896235740530850136085688791420090617735429266752649754660957291596491850e-01), SC_(6.5359889753526918635060543007986908256231267033208171398140379458231109328206763747216361247658352879e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3998458416227392571062207376348139831005353538955063512497002941311608703689834876185551231952599485e-02), SC_(-9.9971199552353306981904102575118588116967671690548076738795399376253743294017733002380869795225773118e-01), SC_(9.9979920080365833589369264297384728917127558878746446029232585255083770796359954551529658214418439853e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7772655788738409842388975310502659552257265546968229451090391943528555682290018856885533103264758472e-01), SC_(9.8407991068891468815733262432500660202736345756858188260210946886188815202697177408120861303675598174e-01), SC_(9.8695713823431480292427319445020941930147601233275068596391279098427777408045883897613166784682229554e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6523316595667396259231173855000973723127547139287182684480344889643061541954121200743077068316913449e-01), SC_(2.6139038876220353583101795451266063882563474355239223110879037845286901123256887709914041140232359557e-01), SC_(4.7195868274023126845840205457280244944041236165929837845097577900297068067598350463080547590240299518e-01) }, 
+      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8020745751100563563526820922809619354395674380616514881604689604787683170481460109658346899301911008e-01), SC_(-1.9797307958358904485409201852755917826551660506917247248841139086369353626037181692165361670138564311e-01), SC_(3.1318716894044719354452028011963390927153443841773754516209256873199333718310498941901941245531990729e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8156891199598271954530845089870114748747364564928811257747363704923113666278595619885202858887007290e-01), SC_(9.5954100891905528738432717913644120337799942267697822648042875905062261530727703028678986808131750729e-01), SC_(9.9936056640034402303786126231038383562631117723150844589931179552156505022242166603536158663165961880e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4922485461942903831002706953256089021032005287377448995399943564212684074479960786346554051112400694e-01), SC_(9.3703895378796214305354715996831321052454659031719040496620841593385967019899654764037512128554532300e-01), SC_(9.9888016325000345297150283507821877694048334682781443186812797644084511929765793063983553845976727719e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7321154602490444546419973090646215324910682563580176189070355160598330058994586294077549996901560522e-01), SC_(2.2991147575494202863182293633857229646704482938767278055230732263693936706272641714803801545893098825e-01), SC_(9.7658918935521118361021864093937902061812960232858971689724181072298072644007247406802088615747561083e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8751752936545647477729320094439969632151406412443170878016430524586714029102707842261902655413467175e-01), SC_(-9.5777537570538107549426334462286706855097435998204962114649575283709555804537233507695365075690077806e-01), SC_(9.9606698365372693046021085891259293000540240974780008572273920534334226270111883563700257511443151435e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7123757760566517528120437737587371448016560188130359595205224595741499251217371515130926809672346839e-01), SC_(-2.3811251089911154856578861068354434029578007205192566925156125550564295085446697291667057239840952849e-01), SC_(7.8917291013113622039646747394810866543768921795824789420402391861753742606228278303128064785122278408e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.1935077891481002569235035488337500670402541335350183798608054615744514117787918374407014305631093366e-01), SC_(-9.4763657591215005207930094425878720617297240574020282760728916460438399527008435803847180862304447134e-01), SC_(9.6555943587039071369638115118301554123892513603434597570633659348993913099976612175655242318010286896e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6647052610544409962367914196590383306791091878059176054044877478555135590557734263305176967534951982e-01), SC_(2.5677757333822222866149626920839121842282446865369501818405604186385213456083611141008934808367815362e-01), SC_(5.9053641747621718115571135905158050883978797566836363021392117083768326505113827097078971302734515247e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9630976009294496871505799914209884341653582927639283595200928915154865640073845175606177195776209093e-01), SC_(-4.4342847671538578667552929304761355054682042373445900168592919918492965221032859539524661974472124717e-01), SC_(5.8383825825098083614295141116797741698212853518846467369980358046616665963046575079303996500489184671e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6671675550315915023953817801439234543039456353563589571148444391655553646360284387501900623603159230e-01), SC_(-8.2391268896162324670832991410037537999769015402074639086978323989475632560572995889553201047695337114e-01), SC_(8.5560735412539100017806440191444430387040877399894322661736784756033952247662856454518037917116186141e-01) }, 
+      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8840783071654509652831863561732638786012425423153969807806913821255314364988324359382934391940355148e-01), SC_(1.5182213336076374464789245462217358722092272936179630975076025945867377271659007192620739327688004630e-01), SC_(2.8797974733776662740250616030300145105037777155815025913561130710929860845117693292472702407763961732e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9837550517988426641107248112391940630115099900293437529641297967757074011407290345564198153154440315e-01), SC_(5.6976755407893176452807425006892700813906158361891430352264559808537444488608157691921482035943054353e-02), SC_(9.9193079482417282220309056926937738322060635203032443549676096387329952891654611016219347521914322610e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9128732301992783092707597524847462310078418185746351890721426750383360870344136313216937142325014422e-01), SC_(1.3171728519820494179834552146252862996414206794010492518111167243437497768223350382114500573658605566e-01), SC_(9.9094117521805212701620100247149571137882662722712152077457417100085634748654907646133050400729184421e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8810446975450286376760171968925396030867311220082425699084698694263194832834174360030001863092336056e-01), SC_(9.2161538645824277049218565357760010249394894820025681021566687552479979495602931354154318334419790555e-01), SC_(9.9631373241493230743758991273672305655265555282321101442246209209055721771598124125632880185175016215e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4333892050194903403063740554726314015304565294347212736919832618163076223416295616143037055970317188e-01), SC_(3.3183080186477186107447470105161365042914489756986084047595634716379181456529189465621414476992078659e-01), SC_(9.5681245584756956464800213400214503675890562005027803738919483239710375876639436329194301025913457347e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4961226283590226711798039600508896614793345463538559611941214602561424677666948972941781240922065686e-01), SC_(5.2740781454094678909570808989851756453903260160599689021448299955466078522749971891371827638373222285e-01), SC_(8.4341655858962134619872736646751839449661196384473155521977168030804816134740117883522421640388565308e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.3144931202440392632578455789555115965996230641557414077868340447332011009066263482295359914224480289e-01), SC_(-9.4347302746742544426728902302895616503157544224013162198602053140295508306413221448628279099005071913e-01), SC_(9.6284923347454600373678773974628372575662718985042065718711905308264644590087722827903877527834152155e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3459450145287394186088421459803373266558905683078274040976334715045233998482031871400588590256724230e-01), SC_(3.5571493903694009372879955758147040306615163945489197016245740667272221351379700812843311536502574815e-01), SC_(6.2528779384734303133565219942586385009179077459171094562550016536268970634867391227417762565453007943e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2857336304424362310003630425084627984155500510046622774800566088785466516411356191602698389531518692e-01), SC_(-9.7352669080341315701678925411787303440990275242172478972280934179874926627292127734872061028727872051e-01), SC_(9.7833250624471137552103262912237378336551026916532234670210203807220416914118081786423275211873688282e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8232388517464306143859027763013053675164481592252472684095396114091583347039863881203733145488310476e-01), SC_(-1.8718916799696149557166466943343357435959667090778980006889537676174767549485772666411921488571332670e-01), SC_(4.4156163756363006975380149882769903380585115777905317708174999723854017265889869146583018521778789345e-01) }, 
+      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2138902966448765142295275839520899517638050828758027046017003011981437919933223900785597602176874072e-01), SC_(6.9253004835871847913290001855038986870920417100846458230514023712321205632670316780457839999529429553e-01), SC_(7.1518950972952259998329201633121574881352191219687152262395558854140082597776562280650440174770259311e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9124677882433138335861501925856894780980206165671381753478059083413907347024975439942215033445157949e-01), SC_(-1.3202205675714592427718254514834324301815345706789496615621376667227690515141082247360474561661240443e-01), SC_(9.9204607726027533602354699502327102937400121831526521421541403184024105940052308003269121340144283988e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7516034259541766832150349341872086564396925791399754972267936469741660587204966984616105782367152928e-01), SC_(-2.2150012692815243960071387029603330592398386630537251490301218031879620399465277114845960453761665302e-01), SC_(9.9123482144313188533895847795265470715360518638484288185158750009950362801701609685428704513319459538e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2827876637300902422714770563788884954611508243954312478064023204948598577792086805194782518769287677e-02), SC_(-9.9656386792405636732705960759776360639986212735703590448231548901906231554074115893865458338080451794e-01), SC_(9.9983239853184367656672743779286924702272039747960829744989295550498583226501492051628115076416392748e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5506675897819312444525549935823408506042141456220310967658782559131651991047361038470264508397118216e-01), SC_(2.9639076553578716872711753452900052027236578609447751333708319665997262247754910375915133116162956859e-01), SC_(9.5570691863947236969442424380095058040510410373276837248763187882259455735494554951739465660352624652e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0002523398382543681800206047411849418695493214830369734129816803359453528771825114878762031453647359e-01), SC_(4.3583778885310102723058054463900515598713236239557026600910794640200440805482288047647589880611490321e-01), SC_(8.2224112100382522609932455779878309159269999814419709511222542298546446627328878701723889492921451857e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9561697298690910267695558064077766360534911018655431841027171538674183505569070764570479021159132324e-01), SC_(9.5530655042350518464541898921176605033748943044753169069081873647761174967852998814561576646304970337e-01), SC_(9.7056332084102464505481812088428585524040230132487801319676869202426346362046456969139441494474696356e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.5207431450834327054193903400431942384143242874532857303832484618122297442007668295686196371374135211e-01), SC_(-7.5815505561756575607736141029815029326617238047102909950205264617958329946074883502155662164529332581e-01), SC_(8.3876894425574629158182235563773283602330740702959357350648248997894678722425718913737954796528549306e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1235982427664551751829001799194987435282300628949215529979833897451333883821902796791274236613513175e-01), SC_(-7.0181442045354605237259676711891065830110305240818315469574742850840925423770807258624692305683915004e-01), SC_(7.6397177830592032370220248458070749718738324548514924173943617772087324512803480619530278060182723295e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6143844009063285164901165944361377387998032971936818485209064897489619923190307695665020659123500095e-01), SC_(-2.7502022819438315815381856063612385614341352597910556494996103477245179891200648759424635924481328118e-01), SC_(4.7837683766226543752651102357163179377431021481571870226311407495749951960891414569586234247226477022e-01) }, 
+      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0266789273367661138943653340328062266389053034094918341344781374557666512309684552029550514807038668e-01), SC_(-7.9799211215897971548175796169872890746829567015373564770946213409418853442707799311232206073901010070e-01), SC_(8.1182163315848315060591347077881003111492572447659943409549571110899856686261789519288489847500494391e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6834778206022232667776599763459462670717771858660232869312528460757136189146070886877283739241268019e-01), SC_(2.4960483364520039491683531768738282821122002471182623021779467285026182210281935636842976195009141303e-01), SC_(9.9241071213550529394758737916398026721245899214078026141721998009371981985448875328424864304589350800e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4110860151289255582558784137824904166610718063095938521728938906354070405439340019359106455077401611e-01), SC_(3.3810442197411084345948635795737877761548344879618587642887442190626626171688736883665440979677925052e-01), SC_(9.9183875357931180410280312006655259974108990083284570656558808381510663175225169636095650958014122782e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4511913112683175506790955304279732843753796448403736924046364598374533065443802078742116170511576258e-02), SC_(9.9791693695745119193010371907034969522127686619966949408435068833888554016295560514181735261696113761e-01), SC_(9.9989833059380127364456890934680134501751454926026260704239069482460978121277504045656166455476660914e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8696844379298289875792729444655615929977189927083885338621548972450163795072222780796372670825687639e-01), SC_(-4.6183003336233356781931253849819847590022681001496591696355223648051326746576546312754910540565862449e-01), SC_(9.6191907804053964402661147130676230734290656568476021914117959986635158006242799607579106329825936680e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9928257618481559151783955938799972633315205407706563649481440783518627214257577052518241460730944760e-01), SC_(-3.7872588153415435835623003363094851898490467919779727254736816319134398545924076427382566589812248196e-02), SC_(7.7504536440118123498953772470744025283552550133879670503358671978028372082077949605023853601241743091e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2701748457183925810591483837991263336296631864552238895285120270469756982676649094531496105201072536e-01), SC_(-7.7900518229418943829725241951262469985498949663752467589718175499918860851165868903660992969029789553e-01), SC_(8.5967231701474797025494928125820473451437092568339296656433455295312147440773913824522518534960757442e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4261806997135142080432084217817036481910267151813067991587668680875384697051150333079049171764852872e-01), SC_(9.3947477780359071320653067162790343753173755477934065305751221895218763201774365209062506405863778349e-01), SC_(9.5820306129043441160291657104543207862445498646223566816834402814866862367349904220865403963413806845e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.1832684752345778110700005116411589206453010034043965479722855805407063118426896172154156867923434996e-01), SC_(7.8592105814242093768067301574861285576722214358281880166901660581513496083105636219233740977487403029e-01), SC_(8.2844166214801489908502319091146788454806214710889442411706037645998753938654872393174523203717676420e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9281425834303854128560218965534040739949827053526532026980592881553542689805409968427049792121981322e-01), SC_(-4.5042502161777162363063775063774245349536708712856153529314394800478070032740873290690225106463543594e-01), SC_(5.7879231769061342055273986699571534037810237382493737586486451127796177514661109865221934707989720140e-01) }, 
+      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9274189011718790992101165193192556513469470047834354289955223536185935578171428750870461445727800937e-01), SC_(-1.2026445695446849530915089795436473519663576508406158584824903552043701790706788571374654865502523133e-01), SC_(2.7362788765992056632769952088614784725057580838408173499315821831555215576980105742320453775245488114e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6814236833955854983220539812497431275744279899792857145102095113729857268227212553485268310013986664e-02), SC_(9.9622451700554821393152718469722048875147104735191760070210560484655209249565959152741966686654084835e-01), SC_(9.9993923097425287563884901121392838737572346332737831389382542365496000542740414695585089455418210302e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8926980088511791775054115782139653136995321885260086536145064658011406616561464849165705079242110845e-01), SC_(9.8192512060386143105993402739811080881564982680268751987488245789702929466675062817196266752291366143e-01), SC_(9.9967119740029564252316520623600610677626005720075388824094627942214462645922884022097976372835783112e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9908160921638027804641309903616079585634962657310202503129571974422627743160465633137246808486024054e-01), SC_(-4.2847848552850425003613151335319264305350622566652033434342676055731692214494611298524009974991944009e-02), SC_(9.7531207591886081797031316476844555058679596332884233582030283412987144974089095236709109167440508078e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3949846968910248620911834180432432223320046459018429982223637910184007523777810333423856874567140651e-01), SC_(-7.6879236941146604274253915774939137120928536384549446939674389528157953207327832985257526700918923148e-01), SC_(9.8038895526663558561624544529383519706491281050224577824578214085572675871067443909437967206316317703e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8684100118259816529781350234103765528218497055716405339633473465749200405130718517181282062273576671e-01), SC_(-1.6169365598231517048457880534222065567782374760682944377466888287656804160252913942212230871008864738e-01), SC_(7.8139395336157016565072496682697996959068077220382069437819056426590844188813558032018072982044202136e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4736155475368567110643926243049367559923415013405283766055425467511520678111354390005167442852644665e-01), SC_(-8.3689624708062107733215295615819723432948373918533973635780156166954196362136434252038099532280480058e-01), SC_(8.9505871230937231832559096975716226426776453981901529883728024071814184821390106944922329601865098619e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3877348694410033274900433884973824067030882147557348614564799476042158225143966040629487264525528443e-01), SC_(8.4245066904009005498765013613628519161402814224963755819982209776597523499464855395207543982694188032e-01), SC_(8.9308882283123565901599395848425019647117366099204928805947492004286886876233512016485828656546619163e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5622745866317164473510845776162533227864947105408759388120253617617194708128735419468767291143248821e-01), SC_(2.9262441336732716880291603154649711851757662763044926572337121778328437735336001951206523652651065465e-01), SC_(4.9979634478165670083559785578402946040666839552446785000065775030919730605309049959839850638072350388e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.0884139299144661305081543115863986602351912235275408677840659838207822677641073965632881185488393433e-01), SC_(-9.9405912860940091871949084763554130076165536813024984390765976546110453818462507570486785694344137641e-01), SC_(9.9504624791174310826968157344550795613553323643820759457294379839988952075868819433018579518780433713e-01) }, 
+      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9896577690526427353061190792106723138470133261364509629452975240660551334420292102291509649494124385e-01), SC_(-4.5468412904584301042401356289996602467454642509858661666945301740955322667899397226404366996186091581e-02), SC_(2.5146746012339606135081500313033279983223230018276580199581435797368490038637749546416987838098593525e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8979951751271349361329717104627820415987097137930646656799969180126172044689169375802337094220305816e-02), SC_(9.9879976187744614954249873544202457615165542401598871230463479109573087123698409990993185686299548466e-01), SC_(9.9998065681077067931080474499603903613381832608534725738523891945209206719625867563696512771673607513e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4486642790585155542776713581487226138647244707482988166119521026050605402308789849200261572943295003e-02), SC_(9.9851449952287181331176293601409708390103659481205137027897994507059776058753433488034697191916870103e-01), SC_(9.9997275497548174758836470802361710736532655708682336503401968007411452137919174555365074622647541576e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9597882739369444790852490764334997147464298934933713313240300652642735331085291878503480420894191843e-01), SC_(8.9588924446503999740795961963216399530602456498085254163627013854849586522840203661023390529053311392e-02), SC_(9.7546710656069938493961743706369248807161427889163799129993853637301751204822674448698496973759808748e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3132547775332199707770094089036878949341154276949639831912312640303453535859877952677246903492168003e-01), SC_(-8.4716777363766861570764719605104081973652612625540980095174656643683330323621069170515474273074371709e-01), SC_(9.8650403203500720655738671549901752119944558110590357816811624326292675349650119563870699134430474348e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9839528997817481164052949113055711838936701984244935881988735387448611544008820426884765706287674810e-01), SC_(-5.6629011552350359936085648130604464999884496312041367561812976698495586874576681035682661679412745815e-02), SC_(7.7550248604888910500163012383755385519854934094306855689157805361893017495261919344494034939879756831e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4266814983295747426951748248127931750574357319496923222075560779808924259089037121008429067813940767e-01), SC_(-7.6614466596738981795385009370194823699145567177231072871413820510140180290580339006369889963816452117e-01), SC_(8.5196616726973012992863191381501468947283658882473777352773459959208927734608382733169681144268824164e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3449628493831019968303272694849759834201827523296311108358912464482695098739554555794390017576443010e-01), SC_(7.7292591132622968447540095207097463874364060674837099643420876759446621119530873028188587152371782855e-01), SC_(8.4811653916691626191498677474568086006124061003301489518270469621840639833868911409638969364375455559e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.3334805261690271834432689443472462276611596647157762442791909523632614252802749096621123226033544577e-01), SC_(3.5897271856818784542872874264322142749670981535366987258319930423211806608978149830807080580477860148e-01), SC_(5.3410369503742296171313876179881503515338796331169614768037317091800794348381699620922898170008376011e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.4075523008705922320438722844409241813586605820650395648747697714887618760108705260708526509757587684e-01), SC_(-9.7058586389135462896471244434970122317190236639120266168470853111571792244330672952633435334550593386e-01), SC_(9.7552241585774903305764397599702294819686980712209918664412407818208487885001548746829271486602784027e-01) }, 
+      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9678909746450010311040375609930548786721312829850003347647134553256479376140041895932118885830903296e-01), SC_(-8.0071812617845202072200250641988711220008544976613597003278009183931824267450019017505791443616095667e-02), SC_(2.5944889355661670030422550872723352047505478163143538988216900437521459771871070293328125020884802244e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5207439704134228047204314486507313036215735069107666288485527524262340607820974822934711454420003067e-01), SC_(-9.8836904937604768475003980087848052296841413013458059942492381302879300091904145577042917566381678912e-01), SC_(9.9981351672966137538157415232087703857391713918668706141611529154125197261473405488084506842167741899e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5507297548929266838110776126540447754029701508059634482467232207081757635991721439676564943915973358e-01), SC_(-9.6692180509855020107420442422105488512896863109637831244811958564662752819194952065452181408818758957e-01), SC_(9.9940274499740405081525070486224662501302066161285266636163919450345102323852538614245194225366979917e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9116496448216395680569778473816797336045240970718320510410492452111231747211761166684825899197535863e-01), SC_(1.3263488674956774730756775160932939266754190113448551582905188715106923009372092142223815757917442750e-01), SC_(9.7570662857424879310703916044065233309790416766959585948782020563712027422818620743222861003406685510e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.3296807166173634608156367600433463515467772846462367773771766986463615542503764722665281659886648135e-01), SC_(6.8026304171583195922421525609437755912210915325282532525544314907699392347205573933187371998126686315e-01), SC_(9.7415593244374259917082669358443669014956984339319967191486717197343759917825920424497168122299510211e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5858961867945546957722266464564314300116355172875799765747547664276392102709696703911424884089935729e-01), SC_(5.1266350240276248028232580428588347284658552374057153955524128288999460718123927917862157558873103170e-01), SC_(8.3977336468050303890920245740943701834120526885539671891745317343059450876963309286548685621665655979e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4786831662830835288619459510853702112998979463628482224592812784288134582441963022591234798464681327e-01), SC_(9.3754340394788496763185810339149240332042712880445072628303538234352087471220358529188902304696246907e-01), SC_(9.5899692045544795455088644537712764764638130774652803613532908402918146975121904600328379742218781427e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3664398508976124433489819513770849928408419855391275723063941119507916803151839449690077933961455663e-01), SC_(-8.9963438700670638612550094664851504241107712315967384818280510560089682637279155416190905753918626557e-01), SC_(9.3116369558706107111120515262068608670685042904105246958990308010240769152306249948165320902364979630e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1994257429306591371166743540126245348251041008682642294873698861087781440652597306023296119934041787e-01), SC_(3.9205313415791857675346069880731348858647813015156484986873510248261581103755353853398335801658563259e-01), SC_(5.5285661450696736453244663394739894443772884607841333935882639546140967549842413556909504792246626445e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2737093158567720094623815297973444655361477154043027640111951812939439309043342217883326967269821849e-01), SC_(3.7414322825612281345021351952554034220264105662542785778147007280874746186635192281544763309082942226e-01), SC_(5.3153199228812447789395563158498134140056283833084915582221514138460597183214768948843778924645944394e-01) }, 
+      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3163443397645219522190722219967645863302428319090031511398861046534414979904060364684679065227713794e-01), SC_(-9.0204862142005833829530661009090961892600008096400777079514049013928590521866371410268649079387073226e-01), SC_(9.0835649612240474327194980377973022405243119060594877789433604588157398950567201904084032075698643405e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2367002487005488956061718802856039685537641095930205411285324673161748344812351179966817436513693303e-01), SC_(-5.6706938740383716794475647959940664916417970457614375609639498071373704040320751522900452966972961013e-01), SC_(9.9451487647188136251623321355538719213753690995802495053413195908649709732240653465071682124628696324e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5972005761648125856814150089991111644355252351454782426021072528692811924063835093185222049756352357e-01), SC_(-6.5025028570175222709041509356077459957994257581181453789335834984351850745217027368428920487957916379e-01), SC_(9.9468916094071290584019776796156801457566287910782379977456934050170634093543284893062777847322950414e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6685221274134811419275621463822311529060337909767344745606376170308421386692333813736268216427916760e-01), SC_(-8.2381950020027895590351187615502918521715200403086409853085040370570353556299231210556864254099650036e-01), SC_(9.9211970230092091979012504414703268649310211292156159220649131309702506231543251837709874809832422966e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8749669776549004655303231075761381158450485549128692976333652068013487094642648615544422102584689997e-01), SC_(9.5778162896034838828157701538154307711826473973262271911100097171457014469471051639577420070759881409e-01), SC_(9.9606755467824915319061297155199909102240369386931258701377316809421592173473297286730479837180427107e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3902327548422347645783982456761152740550460220090446256861284200682660472946370304104763253754356071e-01), SC_(-3.4385358526396106980417242922320059655138856582579212585073627833022318425818257437039487776970969063e-01), SC_(8.0461262571161835165093601515758072932904224960149399538595582391483979873324536342421387355644982655e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5870838869295763466193504065423477892636749596325309113658455373308797510557911097924855923176966014e-01), SC_(7.5239833776100771138451138588635229180020049123202984794447127827063473465933263560868337520582700842e-01), SC_(8.4379527422052420661659836938275190906266850384796024731993225473566323420783157190529314606310941811e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8869959924624129206044846023230558572552834892715334629620983614908332228303103623142427103232749868e-01), SC_(-8.0835189233855010451209116995633974332525172397027045841785405869013526716285166487872840845120503551e-01), SC_(8.7083857264742105033706895401400027767465209209810019295783979575529903431715715639888361192476498265e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9384142348721629211294073012228459212265761357756200919229121291997318295390748622885251418713701905e-01), SC_(-1.1081166437204886887892298046734059397574225779482496551574019906102970305485018892828255524091661493e-01), SC_(4.3544906192189495633440730821800227012996504897697408731292036355672163642648287143881574236288454679e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5141701158840170175070956949465856429665871852421922158031648548813027018774644422170314135413986294e-01), SC_(9.3621903631910686761492990852625497909275626768588240949561585258403009925559571115563759757459972308e-01), SC_(9.4708739159236047917602470340156103422899067349277155221815805037702682448752589111807531338056412109e-01) }, 
+      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2913541882598566186786820998573145010168952450826920632424672642833020923720860846605090372991938864e-01), SC_(-3.6973960226497270482311003837156717720450939012908135481201117183944446687995541669601570624162471705e-01), SC_(4.3545733568846757433294948816819366923985494205419813603777535204760987825242992021715086158996751478e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9062796376713251718736285660669447000880273852040532467639595228539032539763060039950453270500622329e-01), SC_(-1.3658783768178184578002250622895642216473247310478769692200346045923057756404020275944999977052001840e-01), SC_(9.9205604485160594573033937613719463311394133685054261107286316673579147434317056469910120006375924868e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7083434330817041651004084793223640321456925602368568038541225876765282144870483030608693448908872782e-01), SC_(-2.3975128331959665073776738916203880428275094384914288453065821249828514683542602862795329383149394840e-01), SC_(9.9131275700277001008148579339108993901364925540699504531657267402620207607735839219600525624974854842e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3474096255842732949637069244137662761106355834411140778862588988774278273364516362683989240966464766e-01), SC_(-9.9088085712099034602030682313662046701200168992760843213934768470683441389842579429193463992239425457e-01), SC_(9.9955640770553631311212590876855542101627638336329905344328232846738996286239562522822156466564457582e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8526777164605684176032415039634930165954227866088211850213035733348596211563855263674783341663400103e-01), SC_(7.2829120627894972187814905204253466440316419755234404970786913822762271113326363435495756080103894212e-01), SC_(9.7744785887872058261843792954458119009359625493189896106902415786468788495706011670822494637263225625e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3425438550691758345079464306324722939665834325635045181145666947944295568484156355418095181821482818e-01), SC_(-6.7887443416574383308627052272738770181519848931442932353893946113148339302850990439823547206658063709e-01), SC_(8.8567140772600012339824022172488197034041880085936647000316267224893522703020776203869045551729598922e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8160839042804485807955841365342438302737238395254132417532611246597049694198514367710445092705531827e-01), SC_(4.7198161608994054489835503244594457061967016821067810362016052496014948689656916945278728972055205256e-01), SC_(6.9576750549829011506379367663608709612802483215688800135986759504888933129590663652175456658299353392e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4164148193577940051925589526856387854171401748560269724735405434030767542201032627696130195537020058e-01), SC_(-5.4003668012917892634903273341312968327131126584829748758738287315087104064057259359148361155362027010e-01), SC_(7.1140952664856991712787861500873006936037072522081076384831061003683402023160545454033608142439700866e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4562719246419696499137089508078763002529401055646899406051071462103765423483377320319371419745734241e-01), SC_(-3.2525253707278071085391628832837509266002648060378787788045426159965638277513226354651357962681188204e-01), SC_(5.1607845307528649750638540692042533273401542577058175707962735226183182442326083741720059287764011422e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0316905432303891462677788789556711108532551099990456110163822755429680776343916476126648779498671891e-01), SC_(9.9466383579081120900298974669536243693390466504092779739929494666047958868333667191484590866304079976e-01), SC_(9.9555025336079627227629985898537362596456522053976829048453787348767200571546664404384150067503193381e-01) }, 
+      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7909440573623457432062000106770933064703577637930827938425248656161327113763813751881037315656247436e-01), SC_(-2.0340635352911095704136834005554946332812055916099900469135612040726125794635858424269211682591855641e-01), SC_(3.1643851583342783261040015163302268375683741005584660326365000866395922504348103604450994806966484912e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5365707001719464446941328016841831758604112026417727211428206155639572994385299511858233885755938253e-01), SC_(5.2083548919947692094097221884793397720937918096375660159202046045902682186176610898488385555402042257e-01), SC_(9.9410701151732099827610815983835750178613991370605218139731749308844338315380345039692926351074894727e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0396936681725516118422818883663971125142315916458330895562879838249162591356149858234902790592955701e-01), SC_(4.2759722152512963154227765838314692113238268405326278442226501115723323566880456842654699046349072429e-01), SC_(9.9247257811105551676032961833530109301561357642796073682346995657833498553574803568079308106951340411e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2568786226302590424593506492178702024964211404123708409749944776111228580762055147353676507021029603e-01), SC_(-8.5067753671372438881123235489582164650713558657256447270082945631736442630479588816823726696894974727e-01), SC_(9.9322642998008133009528199804177239740750503305994904699700389360847991260440161730258955646731209972e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8856624739233539139097219386784980079347840956131769346210749830607884170935524371651547632042848430e-01), SC_(1.5078718286590521743082284123321138081079422188531375194190861660343004912112274840346366371496361237e-01), SC_(9.5246645751908806298801327509231874287138935339535999431303087823221873398544733549952987060977880679e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6982412019649632062161542558245232926795203587261883683589570440200208399000756207292159445594423789e-01), SC_(-9.8547438738887880367841314924802942018580840275167984686608260925306449521745703245286770430107782769e-01), SC_(9.9421698779430725721741428430411346809025435127240270398590227071454111152205105255872866556879786519e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9818658961078077578675972970669798376188617073113909162665712241252991578962736820364644887632800864e-01), SC_(6.0195783250977972537029124727429263670797535804255899789568375500003967198833150304623107640441313276e-02), SC_(5.8191996013124072261806101375753588807194976705465340082444646793449392660649632657756152148636183167e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9022828187136105906196471291564661403216999556757961785350022987381939378971005699176778462832894500e-01), SC_(-1.3945590622878728025275854877999384343506864919871791332943482097212062454797896291672769010179047126e-01), SC_(5.6242410128269651318638171879962105108484764950203276397137500430679996064342827157574945687032422251e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2225293676454039847118730433582317542163291424397756014069541407687639646436394282675749314004670213e-01), SC_(-6.9162901568326122999320827132211815197583814088740484133524667749619742473863985710935207989711357306e-01), SC_(7.5631229238157511512726921373977239294597026454840710311514394398122215634666408751297112080708332221e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6919704659039880874104416778008264328976415154519431700721206335721748887374586283547213989879869821e-01), SC_(7.4308499704588815369829896587146266571422905434113689822016960417977298702809469111464391421393157846e-01), SC_(7.9145423960264861511754592359292301577723424563365416540082864616725536077630976832346945222872767651e-01) }, 
+      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9985839569062744995928782846034896099475389962834323200371629156589152732329808666213597004256925246e-01), SC_(-1.6828207479249452270256743531578358888618739675818335576364041725962045072745517542819807243357365933e-02), SC_(2.4811500902814415099421134839814839535952252216355001408696023657939687982338280967593714006707275461e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7036961459445298652770365297301720178848257840545640891758154226512202840739891134316480516791739677e-02), SC_(-9.9963443453846690181960398703795842128843708482823352311391890992732287276687485991931020863560061815e-01), SC_(9.9999410608025568418304767245109278077965678455924012818036381723154626938361519854564227409987215862e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1734915482199356102130036278032201601634483451974860767412689226690706880940935534712712022144078460e-02), SC_(-9.9665410428649604191931323210153286395288532319830878052000669565077331605137318973713012303054678671e-01), SC_(9.9993869022293475410189485316834760785303971582466027682533179798447934328845846384682182793416357727e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9995218373496773263651925578727064401670607131470342952612607571530019811079404407381908664393766975e-01), SC_(9.7790717181812860926422150641412403956874639089016646724060828887361930395181076922422679433611939212e-03), SC_(9.7526848655233394716795552507461466168951466979791086946976388120506542592942753981208637632441756244e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0063055207436460764834115746422976632488080032668076636963831213632189271948763173884625585587269580e-01), SC_(7.1352423189403390000873839748233370773517976931635994639101499750601024513038405989182990240690226540e-01), SC_(9.7641300325014709214627720331871351426028634446146550972861679142906428089751954497725756354213272840e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5629311263560406562094673001634381052191835088565210424531588861173882757186208678216556508550679430e-01), SC_(8.8982953163025104299147108375948216001789684883235282506986645023899414807723796165371648531014475864e-01), SC_(9.5746748699222340507907981437994911748902154858264449133550586012444476527797310093949750934672288837e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9953404483308624966483176051214847508294522252026131907613636431223482652177643759261486975328029866e-01), SC_(3.0523650168515675894001852148723589874270849466598069951938747857113554940361394490823395543773394233e-02), SC_(5.8038268943952965692251653605728871453525294638209731912241246940641332498081284925022636386294524695e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9459247800658676097860133561593808854776558809024148626279523955355290381658953398402930347507821901e-01), SC_(1.0385471916440403216307539217164608185195547329915757301062076486879434279879750738514700230252212763e-01), SC_(5.5702897854142442809611654478963959324261775797147550071864942887044712808658131231637010349995702522e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8270115775193423620255579638055734154142840720846053962016385963039891369058232571134438249971299782e-01), SC_(4.6993474664403664402801695571076121740057255160045194624946246537172391662751582864322860663846755794e-01), SC_(6.0060827158178863368404500172080102632076625684813771196020909629280641279574615153270312721676292993e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.0499633309357216160837947685508809398255521078686485810289070559124369255099465411452008206591216497e-01), SC_(-9.5235352511526662520363937890584200804697113358196926071621691184261145069006498967839187367230278540e-01), SC_(9.6041410479017780647642546421853134094118233510049076119516206412560578636505769948373386720382050372e-01) }, 
+      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7703562086186605707652810260085804979481250950420318258041728072494841225884138094911078872313703606e-01), SC_(4.8042535293158825529589641475682597199231357338121232115205565947900759506420661006157314061468657855e-01), SC_(5.2721559756651726382324256487897356272038238081316030704213375897027127034023294653929546320025247369e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9999149217579438025155419990378050503774435663431440953044152660042130222829826356772642068616800226e-01), SC_(-4.1249940640159451218905143653088260520196509809885200974912119735128876297229127837040396959124726935e-03), SC_(9.9190454510523192870151020257793218111789942952070638913195077330681594450955229828271818098523095175e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9434482768426277476649034779467733059368058898480629473319245010863119376582776653994755154495576583e-01), SC_(1.0619964057167881835341514888736790094923878910656293614977154420369967365183882337460116321223340636e-01), SC_(9.9088494994688427220084094311943729183292306647285928784964966773416757025282807085924859312912955955e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2863923780197472375944729124012739432330206691625337430224005433942015077316427862679405956591677094e-02), SC_(9.9734189153537192292701855468804208804195911507161872562581122221034533964836167194345541261731262046e-01), SC_(9.9987029950271100759091086168773309508042475821354228254985342328629376377136953466595469759241932790e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4438953143877535562212080854310540201100159071875241724085078651193139555040088765595284332588609031e-01), SC_(-7.6469741190363365029329825419758457032026733632510013400465585566734752595369338949010268046961883438e-01), SC_(9.8008476769416633442530577739220493732979907125425643755174397779481355690658870638758907227004465396e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9387502689389878225183349526237932217471297287328121519769701617770894461916996339991668619614720106e-01), SC_(-1.1050986796052184360390211918956482356707307302792124668112446870634519675064841811303841609817046435e-01), SC_(7.7782083010783148384110038999967915981917233380252884615756446459464833713263012454253928377642176473e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0692896438948333078582609551292864727528807834406627454741719659705582459890889300047150852328383914e-01), SC_(-4.2128357854468915494007141925104755456992245674324379641374290838680438635975287956170633686988273788e-01), SC_(6.7381912240981059330307389773430099004172998609294423672920782115012163917779546323448667567467913871e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7776321201636010382337424408562096668543234507605495641318225337144791625772419859562530121151790673e-01), SC_(2.0971194822291466346030421849595858014680805590559492690127261632363629066019576649612096090094549878e-01), SC_(5.7742960193439094700348356947016724682361321289632632659151235741183259429995820997477679950807256189e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5335552637509468619177212910424271793500604536736315130170091868994872898355573407901286288639274304e-01), SC_(-5.2132940220659440319333211591248886524580006933686352224178661371782672213885596221974167956318085725e-01), SC_(6.3445182831800375269300932933670770833130898600306348885566817247186267453097547880914732346671069865e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2552432416186685026934526193128921379766826802420069334155189741447969109871574924231483351424206599e-01), SC_(9.4553366644396106872879025738016398857917167142462917144519103981246913164050418116860896385695109638e-01), SC_(9.5477600273005629053462961893870689852992588659840987337775533495567475431257098929765560217201525781e-01) }, 
+      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.9412307228568629478091636297546153976117178431143042104414325984436672903094560979335786919432390159e-01), SC_(-9.1905767168991723490423535241594951632963991958559280799910799985557761425472976757206816773545655546e-01), SC_(9.2422301160881704148508838860716761915357124551323944774087944758929470657071593948190980722116431319e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4054705213152072851451664130651061216499217259757217431721599006205998223273563720851776196554659711e-01), SC_(-9.9007400033388392914671454535086242072251869165129442669867317682364702240378428827847175171458794744e-01), SC_(9.9984071853366842614471458726841084906264079357521344888761890568442619129819452826610841761945249390e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5070640492058129942565255217740163494695763216559037381456171424195061110398681756028914124819463101e-01), SC_(-9.6806316866813889172199931228900862951312842168003652810485498962347027876607999917857526043808893858e-01), SC_(9.9942302452559713852269084116030636732630369591763149069010267256421389522467628458268739532812633610e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7460959847396629023213294151850600468186754526453359707119955774767291431614264354511495305616871082e-01), SC_(2.2391098803411637082502445867797619686052486034294717623183478584718412642662476193997851593899862294e-01), SC_(9.7652107100176220018304071389988193041833109679443427832086050938061220329457600374867819614433504174e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.7591137819560965793227178075846254493991687812511266984816459225474516690755277726181572540400781692e-01), SC_(4.8247202773577212421607049007306835524095045191215664111886203507494519542708812099117851390243407605e-01), SC_(9.6288079930202121551356736451843753542939778244370285463921850847493493915725115345472885123365413983e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.6250242396649649980482066020190351615612321919279456557494609907194412689120822625415608757186732226e-01), SC_(8.8661801686245645800217768700725799498166537819118235942894900353237994345457404176820430584219016246e-01), SC_(9.5627540398922768507958728734673192109735702301637317713655951281056100713965361590625156345008848052e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.1735531008826291520919245508896005477690524195845718339880048475212741686661323687535843820697763115e-01), SC_(-9.9308999148822744363057759901009520225182513004952136286524553869898571573704761432739426689545184600e-01), SC_(9.9541866617977664359846799474228301142404409511589411389238630589212796142638172458066619231854538725e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5661560264047896550977697577574285271994983541443544067356972715404806414952219948705677776708497000e-01), SC_(9.6651354490325887257750254185816231220218423716636053686841904330333698328423906111679391851744157820e-01), SC_(9.7677311539491902219065627087092296908401907255979252384756489646051968319678552175412452558572875080e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.3043688031022365976100265167863985776533246242764453911544714145699594137367180026912374835735577553e-01), SC_(-9.7308727470504497158374043000785726585723147362213332885195842776034698222933783780401814107209214425e-01), SC_(9.7797376965032175821022437157898388837314600109117623736975241337618528076029566654878957935590182792e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7024515945744297738657357466434755079331657796883714801833862664891641843430559561966177382852691399e-01), SC_(2.4212461780950951071551165255952297503000013061390990430320407464582844014750946659296356182356525586e-01), SC_(4.6330574762904332411829744686422163790342838342235753322328220006082956185458756739898418452935999869e-01) }, 
+      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6271921666412527706611162998623278828344436746037642935689292731054871089839252562699168099269047894e-01), SC_(-2.7050269844423550857864806232371501929916695397580524032916105445727409203649388936347088607548210605e-01), SC_(3.6052997174588038100329734639411992177585754440288098151836194079410246809516008674605501002506176314e-01) }
+   }};
+//#undef SC_
+
diff --git a/test/jacobi_near_1.ipp b/test/jacobi_near_1.ipp
new file mode 100644
index 000000000..d03f013d1
--- /dev/null
+++ b/test/jacobi_near_1.ipp
@@ -0,0 +1,347 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 340> jacobi_near_1 = {{
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936124862178929657881621645181864085183918423681860187396785862520605717123413406685399380582107113e-01), SC_(3.5736462515171262671173658796361885282655550407797367368767246967565775142270960241294075546367351927e-02), SC_(3.5723133911895480121899640922445600550831965573961005650871698226561870552026541364948342613336582806e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936077436182305740265762942505880070947367818181132794898773596144577761932318153752214737153329561e-01), SC_(3.5749722613432715628553169307272741195011102329188833383668050964850356815583084732679478209132508739e-02), SC_(3.5709736745792682671599404581373263526701044801333523535341814550620045496488948203712498732057017070e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935982531025601614500364655259025282505814635665229090640399025716517540590131557526316221367105587e-01), SC_(3.5776242897411389640336798137070232128793830106896650516594399176561812055650730083125160534386857905e-02), SC_(3.5682942269816429157188838670831408020383121223997457406594651516016868258020580067207389880661065297e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935935051865263915735047486113654526010249743927673270177761276038424843029985650910155418309910845e-01), SC_(3.5789503083121607415749831967541532808130587365952231223694356024503294702063563047398592898634045898e-02), SC_(3.5669544959949864105435637819287301450816005044070102625046909813700756220300841914735887869992226382e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935411611454537922604681816673279309149514529840821022380007801210707169443456723123140131191273797e-01), SC_(3.5935367048574188596130658870586603259325678077312780894068903977052012489188410600116295423084873594e-02), SC_(3.5522171389827658240024209410574445295562666383769236088207845918964017440183503252721885546279178521e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934694373075237465634151921066970602357861542329676509188178432941256915556744220631478917655855971e-01), SC_(3.6134278130390913627609094654640317241259878826206151457813687944589213129451776496300461550369058584e-02), SC_(3.5321198095556949417067313300717675686827259252339991668193302765590470280891859038544561861120273525e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934286167753124814131392571342776632513909244848527380521892160554807524960808842808040249611793657e-01), SC_(3.6246997312365705419622654899909043653736234860893527625677781635672768579458759093245682453664911900e-02), SC_(3.5207308451560232414054205505237899944531489182512040097012760453521655141311995420890008689715696573e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9931097620864165027219465310031542946941250827291810334804095750671116621959312074419161413137564784e-01), SC_(3.7115668240402753402689250059917062222914595826608378093934126249222135687424925800143195563100714367e-02), SC_(3.4329572580251660446610503280495506358429580145905143796049996103343889948196804594921179632733199316e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9927958990572377979840922995352718001556928368962504869163503233477958808920244802834130239693182256e-01), SC_(3.7951300344632531849121062722660432211073826380488963469452361292471727250417761710007993570196150397e-02), SC_(3.3485145517244791669270158219919377826756232555597493366342767643308973856626129103762653029721538067e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9922126738572525883615985096934737542379246872162570557721278008482614426793068921887463636739257892e-01), SC_(3.9457050118640992430999735288370836965982117887075206057330612359482953959031548073429030863323308119e-02), SC_(3.1963362733204485362415093423863407199447848854193799452188513745779920844752052440282754193164327043e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9893032851875707688561830988272894258600328658118144172720086651889951652362299650709125447015552495e-01), SC_(4.6240661385928097466067420828933763850527867003804137146601696125664302459519863236590458981093024575e-02), SC_(2.5104568923475994083987155204747891917416311244009618734097942128126480441578326069647043926175848547e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858861863794450821691883948411704365274249753358965103850267796074469645752772267528127337525272991e-01), SC_(5.3110928505928287442257797909322905597834515794113431687558113958412726965037911230281021368296317952e-02), SC_(1.8153237543155462803067836701096459698569047964241988599087152572358359059054049298308131438716438194e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9768013419211395389844759575957044763860216650562470815234213356993397846622838414826864478393798484e-01), SC_(6.8076059216184755781840577950311038573406706672675088844600265894103208744445519993559300403103933746e-02), SC_(2.9943999715622324848586115105215220299985513048294403527193588267688062368550605670306861278056228327e-03) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9275223561439943369665678089317248964119678445427980155471655857570286843157774469401717822210675502e-01), SC_(1.2017902763216197969677315152451453633920175705926357660874751861325404020389385327834653677322322067e-01), SC_(-4.9965954272454113037709486732652160303751311444701747699562340013704865808780400007504197732543057380e-02) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6735637154027865337130077405912181415705275746255993415024144757583603881348060995488920488911672649e-01), SC_(2.5341990932132061632299610199618871011222636428088359622618311788654236921637295363303486915660247366e-01), SC_(-1.8669803992671241292637737591564312105410623529773567523326462874859967205170061052766876529350597205e-01) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-8.9037307644999185961891548066152364082934652825389480690284822126953747572423134779233931568896247709e-01), SC_(4.5523157264515051576165746439917285541212023356220966397336337241653186704837219828020641191437049015e-01), SC_(-3.9749158628350816926566949245343979471653384960565298443009459540951029451206974073879850780006389752e-01) }, 
+      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-6.0719134559454416707104305589573667628292047048469766163025850056085681130949692218928367444627674035e-01), SC_(7.9455564300751576105470945564292159344239444001338371721114375059096583894484473548719583963149859832e-01), SC_(-7.6412041425334888578087126653697299732010050441086783313382612821550919553001092840088361833581189685e-01) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884941771767374068845949560764111778511322805191229385025226734820765467112509736638548364923940404e-01), SC_(4.7956654648381339311038559193943126801582338467442869043122959184810391359715831466879439189897340727e-02), SC_(4.7946733400930347798831724061773506453356261521274285436701505289849800332902629782014328403231797354e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884894542085558748198261281226665105707563473967662902233717417789919585586365668107117785676748824e-01), SC_(4.7966490716380906776917513236059635732930235137306330473936925478681743604444507244368925503697776871e-02), SC_(4.7936726935099251332962549955311982568754220652884694250178964216891229721756133703724300833417873220e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884800053322777518286027010639325944449428672631354491199619955982388715763941232935413635713386273e-01), SC_(4.7986162909457619436784171981217094349436045665061053131020958274641500350267899222178077906620064086e-02), SC_(4.7916713904809832240694854347114515405949031305739202442950366657403369649264440385034724801113437354e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884752794241685177281814388034819622266182061836822776376735766050551822913199661813487761171553118e-01), SC_(4.7995999034531894188181061791780007699592547063320373697384757078514183641285191596718326417467373772e-02), SC_(4.7906707340354307698066856396015402719730742594732622218887608495079435724059545842872281711027901343e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884232297543326038608770002890771616117881226724123750877069057326172687020106828624715574982686243e-01), SC_(4.8104197665487255566450445334046446860024366559464112650876503175575173522280411224172226191479757093e-02), SC_(4.7796632962098612434876534391677461366778071717138792900598918391188478278146891016197818628413892516e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883520618188656094442545723741889112072524137858741950795911346620393446252964875214651661121158311e-01), SC_(4.8251744958997729782856355993831530775258031132830738841168426330430358644767129149212735614987033393e-02), SC_(4.7646525130527562772454137301364959335446518913076001744796272588168522535454015225744735632981096234e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883116354307066375357648023573603071848031304015961899178849367381945566316461842889014769257016251e-01), SC_(4.8335356988395413823116124116965570034960397598529377901503533920747148842234337683758463899757491677e-02), SC_(4.7561460746209608329387379461055246799942952449896525646960067576756892567585755712817712026688217943e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9879977386187957378421584308268955720754710834656872025770372117930851502380130941673515536407903258e-01), SC_(4.8979707363950480825462856407705054171535100231494828482031076682070644607992828836462101165987634001e-02), SC_(4.6905885124410934801365709020446864739215036952801770179504371287944255612531666050428145953083479929e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9876918533209429301847668105942393964506072473372678163817667069368803591028328738127139425992104707e-01), SC_(4.9599540633605490351595738331650863461228130910801032634454858207552088074852228196398880355656626972e-02), SC_(4.6275198977371426876988957737001427834950148778468835405976221025560682864073752302857007809789671278e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9871309469784108153217075732685412542923014074289296889075241954178785619479870059717722817000268388e-01), SC_(5.0716412324425238255863353821098353785851543326334904112739303539383628170392015657141530299160026178e-02), SC_(4.5138636089666923850886980782504691325294057987373770645625196731894179709070622317602006304584277816e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9844488576463040849667006713557075070979541720020951503058388950804407348075464568603069085585652741e-01), SC_(5.5747736191294206286918350505202186358057536911360398778472260156311743588118293052930563147292452169e-02), SC_(4.0016446286618777391516143355010334736500463418001764201909725908665568010714905993948947357429081489e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9814735532827967677710397737101870105197240105729104487104473579791998615872184246731575441258339540e-01), SC_(6.0842888254593837465209677375391817316105531458115344815449663418792266587914446692533472501724137846e-02), SC_(3.4825673806378223854416743345768709046750138031888498314419767132398576036290680446789151555269210869e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9740891614028336574902722674211307257403319902004487661106801730832217284591498304306253797972174694e-01), SC_(7.1940628325482287597241361278615016700663682648113274874640077382368171632252174028485602788862191003e-02), SC_(2.3507127935975096405119708066286384007170946294178298040035862006877248601460936169907912974591774094e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9386580812885720771543881036114185592162603527038551894003142010982451693350185733793880558188023956e-01), SC_(1.1059274583974118081965374214702695882529662147587735960220843134124080477924950985271860597045874499e-01), SC_(-1.6047980881733071002245323351532727544044505820640210662499575166561878588370181426155511493412935512e-02) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7770751720868602337225044625557663927650378964739536352177964002183487278943805327010254617683253116e-01), SC_(2.0997145233013683060039494252018390385539319437551858193917726127517298314252558445781644356523863767e-01), SC_(-1.1870428945825277717646317404865309708256751532834829791665120899418343477231294640785484115994121252e-01) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3116172491550869210604328356917347068633110919576522355150591092523393694515822582577605296962969600e-01), SC_(3.6460642075034076257068603620492820863555852987910447137177523968596440610237091398446994569071517422e-01), SC_(-2.8122445593847548343640584102934078992301745144766806787882805675415102615978086733715770859305478310e-01) }, 
+      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.5349530006397163620403736245813406062237802034593398090637930574149568518562456356420968020156056829e-01), SC_(6.5745329323192635869573004529031763302972318915689690884945056744286795067246831990769625391398801898e-01), SC_(-5.9932554142293122580657035349385717086635844342736037395914211175705804938786086520214386851372221413e-01) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863666620754752627820252475020147472687827098575805975724215207769904389865204088223761777048558199e-01), SC_(5.2199702162706873043330613473741278225836124159780196495841493559190948357076183439053476369585311317e-02), SC_(5.2190591392629523177929295788459506220964230084837110364735337491819997165734145145855076701347266644e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863619467318447104479269990008973430925186913599511672668859665849477378338726011804002496826252299e-01), SC_(5.2208722342742764141977032860909491438709325492362966764532654425106637807782796568628439413723820867e-02), SC_(5.2181389997841928462636485105437457487687575170507326180956195011114444762797940979716563708354096789e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863525135673428292278206187332338223774805463476629467712924854163003149762718727426681845912611334e-01), SC_(5.2226762753133938992187236989277867636571272779278061656960295397476074447183378013375953327840947236e-02), SC_(5.2162987119918639317259106756297591840900457325418425123806368491344350494984883848227057737359519066e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863477957464612303055336797550418391205349080980277455838217006184501971055033085086848174089915495e-01), SC_(5.2235782983487004663663302597853738961837198053046405542670268879310494743035931808742692970768657564e-02), SC_(5.2153785636785099435822763212862759356524767666295100278653425176323427826925044664754280750008856397e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862958452154333051984095972687357941173650344632978999289957989984284781838950353379172255030090879e-01), SC_(5.2335006623958168158633592799981917852130288606925387280730049982442379479994112361128441946322698379e-02), SC_(5.2052567379084589978834205609634238166228123978768422517467297676921313614527609066483167392588122430e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862248425465472200248107018421169659818395827055541380300332410771331946804492585196923208552817922e-01), SC_(5.2470314855753265607893255818842033230823923988430897119022227732149066666240707378628470752949541884e-02), SC_(5.1914536742745244058684827181284681949167477713955264834723981267843219663446951841363842523592150349e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9861845252157865280035230263703139744675375966175213943776751738333868096297224688715516061943027073e-01), SC_(5.2546991192717799762778001593923088151912127366510294354491878910905948769751167360289005390327584435e-02), SC_(5.1836316443749336467376415173516808168312504041078874854373068361150252424255015799684310169447028191e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858718427122621604195983952807858109533441759617105800650890122709038864313422768043510427469575260e-01), SC_(5.3137890523280064789754632093206590163069837822328818317259908492272736449635545004893889800334474933e-02), SC_(5.1233488798252124337682396881042257039225728945487033863986347622840573893513777317065035544623582484e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9855677501257923296628316765985048514689823752371521544780115356718787893062822423902501986556287191e-01), SC_(5.3706303880244993026607211067563171099629039513937608790106120834862509159155635712486425831389181367e-02), SC_(5.0653551082316017942589409834862004346682660963889653162365569077804797114704922714027348738859758279e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9850116204379081756299157780935655505345706895553623437834043512928871963536572063156428433791693723e-01), SC_(5.4730516142271046144413442479028517903170343000540707264974643081443291370646019331949427675922323388e-02), SC_(4.9608449654247580317585691624247831453173618547457596950590366663376871567089695205709241029101713269e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9823757214039824531437352134376925492437300904274522178189499509506778240592449490990904273535919314e-01), SC_(5.9344330540020492752256187117342294628624336773809603914109381975060740423114862008426787798700589291e-02), SC_(4.4898563358414356053425133073465109455567162049502787730010957500408613606610367901249653748606366484e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9794883758338094575136866058310360925103486654705362428533816924396119401138633455918611353122548785e-01), SC_(6.4016541346582900023214887316583635644581409062875758669555656973612871985434419027781393981691967475e-02), SC_(4.0125777745960857714394888192255612102735948519625408710961882687728629203346627996030853278500490464e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9724392033802088768550484334214667734930788649383927077036802253198851175098814721121492822499082517e-01), SC_(7.4192744583652178913525959026264728508371082697311408149287493461545862285328364043773162730137362302e-02), SC_(2.9719080625226448517051468126835953439532771392175881658259500902696088714105594517350309591656114776e-02) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9397184052742410875432651859522822535497528543286712018387510637818223510559541821951175955913850729e-01), SC_(1.0963567046598007667983559704780598064217994236663580136374343582430964610156800700877553203665518825e-01), SC_(-6.6488789140960911816423432807236934674901341709848279530307464005618747598980579188531404381991460581e-03) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7962317983211081206947603411166670743554868018875882149555459461628058479851855041934441319330146496e-01), SC_(2.0084428180962454353518866723655369175548200795927013418355348845222658659835457614413600166372430663e-01), SC_(-1.0111111717415075355920018724236546512009071655708840226929143089351913782922152867865183973038293364e-01) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3916293410179703755541264374478730464603647247940813059884356606380300948393969707885868258523465570e-01), SC_(3.4347195403599350510907038799273091042933463514934820777324751095190547036506342197740675863720933156e-01), SC_(-2.5138200607073188819020769319260139628528084778137251228657190779086490670429899610667728168538158677e-01) }, 
+      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.8471851238709124561975360509985550627160345492257189989580110458673277639735478623541903103007692892e-01), SC_(6.1985228588510547115659139571618058461779189047246863939894115094618468475716059008243553340361676720e-01), SC_(-5.5225294173930027507924031145111838794701528239117593661685925047169551943831075302842648371064143181e-01) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607785848776209022431466475603351513484345921980582458382746094957548325170297159761221697590874336e-01), SC_(8.8481070463878315770982821077592972275721763728855641658037338346967095662793100070959637844378071951e-02), SC_(8.8475723348907941188124249834898656747086007952861030422958287853070318979276281019982009342275731080e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607739512488946158100609218059226136302845594496117744453167161541911496112426543645200637091014607e-01), SC_(8.8486286628012794439582947630122696672514058391782521866569597060066777483740652804812710581568480337e-02), SC_(8.8470245266633813155919501344064562577613854144242087948491807083799834824166982255941628543340914197e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607646831458461780421424421235508595149486502110238817277631333490561786422535077468776784217984479e-01), SC_(8.8496718978413577804320998822013702944382195469852813267671949031826093287597635494767275830144827694e-02), SC_(8.8459289058347447635027205304610786525266720650473452686960762617801805206665618161546811857217685104e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607600486715213134055421349104677662361736297285455665347683803645529999124251069171113560090020293e-01), SC_(8.8501935164679441920467921301652453066355461176518662413583325171745341063865360175639812822848832173e-02), SC_(8.8453810932335623668294600284281676741374058113938163741884584622315580798430233679358602343200824199e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607090508503015641025269502202860799831138087069818885621085928237721892633836878113017901022390419e-01), SC_(8.8559313700416882222664471097286336796723383552737168883333700537307778820548068581529592455640053612e-02), SC_(8.8393550584049033070930197240828397477820659423540408286354415586336592909086446750657088641809678169e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9606394533991211234123593779474273203433603834646428399963797763321817774672178241684342895130037477e-01), SC_(8.8637558596164954055129737943321701382349481136650294764343637065900061992949045670632332285107526722e-02), SC_(8.8311374539467780488708833460947257716199814016028627224256673124572259004514976054727755489774541005e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9605999866885666020345695882410004369791370833292554695082761523004367412724505643091081801371702171e-01), SC_(8.8681898106644448972966803247102650430075813535494425968069879667734679260027726835031269212702791741e-02), SC_(8.8264806658637853093126185720604859652550230134639126453883446483971706143978691974452566770081564598e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9602951775750644245870280185202965639916103579354483916076278827865035066622084941036656421778260245e-01), SC_(8.9023591006817728870751910334403881059535659752913013822454799492569923128232234759127121144519732088e-02), SC_(8.7905924742591306414935931625453981436820325101045271020741280796734727381184073881178334367274829612e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9600008609182115140397811192863329053033747112612221568900345683818955327214682761448043444182804153e-01), SC_(8.9352271963755093996338126117043097650045927308289155299361388212760402748747454565259239939405796470e-02), SC_(8.7560681681253233044037176291525459090849619187094522560846549866269719255621712515796407946649090735e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9594677980216884007336597461944106210989241374746936878666588891945076682357863358856526815116034856e-01), SC_(8.9944492892506839604401573883242631209340512231925544319148230673434448153752819815702072991228068849e-02), SC_(8.6938550512063316343310861803804161023773267473722361657836031417977883004389352327154909407700892049e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9570227776753021876712410343757739282532351911881775481389672797467393773755737688011649805634153883e-01), SC_(9.2611954134183441413108302741711246136563578770012013984259998469081568113850786321216173922336463484e-02), SC_(8.4135277266604520563112900670651269118343104210938406040705426840188643776259212302632752226597475498e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9544738625779158049942998407190880458472602545872954849623651583477964237451090495232683368437812756e-01), SC_(9.5312649698406213449381507432955496057072493872064795776489478862186495920756910480362516763566423809e-02), SC_(8.1295258395547339877322983384123315760101310007816042082876123832771260965504416780610324022704504223e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9486678383957730584496745185351334194302547493359581265341362798350472152599895433193334801793628903e-01), SC_(1.0119329233054809351527062808225210454103718976127529055551297769090351569666179704298142369584994480e-01), SC_(7.5104915883547422331087288672145774899891202704000511521632351356865293612201165008058306810557207313e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9257102153333481317945332039184783873856087338192327875147504008145322559697688447698399226532267870e-01), SC_(1.2166662324677297712910383780161039015888399481217626079062370085701421694748745148833195582527702743e-01), SC_(5.3485755490211028634309883738541751352491582456879385705457059695054367858343767192722902041229680772e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8466578533864954957117076226425724085951544049776283541072356064106115433317095251358886585838569454e-01), SC_(1.7445140063473415904269752473077388217552395659713906777413105584349078726283463006455472850509128862e-01), SC_(-2.7372288525741857493989975966267201056039920784107185046136938470696946972946355399539626335605319111e-03) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6607729779063181193065908003190880221350385736178375731612789261024189656062868718203474862519186701e-01), SC_(2.5825308264094526155494933981472145878002222237398869053340877531279069044936937859251468749076161487e-01), SC_(-9.3433614118696960430226908167368070684268587816825389459983881332522712757508967927427083296690506918e-02) }, 
+      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.0106659809129065011588392628429499265646678627262102966914886741086499259596506762324416228874407831e-01), SC_(4.3368074179537703439404716374090155584486830079560548568166055678803492820238999721942750414386184741e-01), SC_(-2.8915073855581522080331610134268847719275542933248057349866972078641341979365715185848267260237376165e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247789841822904171608837218475727030939814573958033439990406898388680006934322406388952663706219474e-01), SC_(1.2242394027042029255912664312690655553944895883946394597930038459582422775708118976823848705525812028e-01), SC_(1.2242010361907238369460242281902659554319689648723427810188901733774206094923564200687514771228586484e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247744508957122536235783416036743290541560767874149359479406219480533461577038808013533929735475714e-01), SC_(1.2242761530176569279165594051075508774375149801981125058315181353944089389338928328476647905496176067e-01), SC_(1.2241610533755248583788515221214287217464701536907722632854340414436156134172791974845589651366607930e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247653838922421414440234747322790434210644728664905436520930742110104839534523110627208671278955436e-01), SC_(1.2243496537730859639045343956660490282028096203254695713198614618612376092048657667186991447061578208e-01), SC_(1.2240810874668740690743477422147217708366230942187201259407592621834201499280292203082777666571855646e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247608501753490458962481386294513321998921211526485388929322110318522495289553723563227973462929556e-01), SC_(1.2243864042150593924477818660559726087467701346650294916855374502845868708890276689462077079870489880e-01), SC_(1.2240411043734237109148742714404144138923981451119251675701307463367492608764918663694187369056786895e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247109698223946410039066394381667512105306935768661389898665369957237264272403494691976278378091757e-01), SC_(1.2247906619039119737662791525654039435182488048175854889541583090427398665942102517512563097422577815e-01), SC_(1.2236012842241950859003890877003878161235773159632442479782426154915069190618849314240611315074150406e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246429231872017296451674523926139398568273352597875960622965441890386035252443039907140954559636652e-01), SC_(1.2253419307402303322079550695782390298368736016270664314719306330391604523782455251485455513261217825e-01), SC_(1.2230015113909375022897085902166096858063479269288434453118218858574375098753650399277172934831484194e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246043490998784050061081838858136273722750195488932135637008002514059335311808318939590822198688672e-01), SC_(1.2256543206906990272442191739927330863014683671368433797314622915705550609280329430412532416530617742e-01), SC_(1.2226616308571802871469956910766526852566342215273731467439295768250524993229520236319208830976552689e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9243067540212352265535085408477816079971289276760980057098950027585209363000541332918922467580425122e-01), SC_(1.2280616646115510430142962586106342851865628504079803347506381684095625723125922206301407692723624862e-01), SC_(1.2200423267669842494946092151191969169001609891017437854159956620391151624578364535552757599538065513e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9240199366962403925175913274459247157551949224038425304963406071522387941241453374356710380661206088e-01), SC_(1.2303772982526737242616622857855144412991267215617230142239322881840481983318631649761692949960211516e-01), SC_(1.2175226209823157659332543850040642815583249946659420605359525821071017960419636619364542996580864012e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9235017724701662162939396816352984151195970004534812197202026969871850149507840916314464735546823427e-01), SC_(1.2345495420522699520475461705006198089626708763034160422895587791557434312424595480972729282923726558e-01), SC_(1.2129822233381313596218553181963739926414470045579598147518088429103214170490520065209281882752627276e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9211459676089248534101250572824287957913707214383007186068381741085656255959771282697975593030285086e-01), SC_(1.2533406118837649008471781278950396461925166683437182986390902022983527734320911079401937146559400930e-01), SC_(1.1925256816087932320693171768934614586834540093424605385445674008560168223508215451164613010702773728e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9187242644537612321836764314799287540392168622145583791365823692255618696132180054936742343117304582e-01), SC_(1.2723635352116128671134002937884385979921402999486504339614238708019132736191461789841680388564333492e-01), SC_(1.1718044520226581260424673466783398339423784140193525239052268555660167270440492662964553737056716942e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9133237658779574125360938166543390902220750392625021778114104651129239395669421134178884718945778414e-01), SC_(1.3137777258270413413506679357239787835205798071858359677642138620895662952578195959376372415726875808e-01), SC_(1.1266501962432499466685130428318910960929987889043586133013792049055833865495798153892323347125405299e-01) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8931561572543962899280958498348380776124038712304432875691366263655459780907417783798265909005319196e-01), SC_(1.4578961719475865702774951356056488501656777566018814271525582807832290577594819324065828315725748022e-01), SC_(9.6906022387358640129761586564817277813890333936219620743515565642421544347404486348145944516725310919e-02) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8312606399671963932166337915190057388159596365868863113339592951594871233999222091262513507714762991e-01), SC_(1.8292933687716117713061729150854874621142580966604714541328695060264689340138988586920046014813673306e-01), SC_(5.5968051083927896786087254221152366873805268837230931562544541537809942261572428596842498852620623589e-02) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7027214158893503665494833604251495431427515623099753765703122897630889411390582404573491152089782759e-01), SC_(2.4201646897767432885411754043772051672092882220708041531568294727773473334038023020590376963105304964e-01), SC_(-1.0133170352039196666031220334828188740532091296761181348017168187180175832637348322346127504857518000e-02) }, 
+      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2992651495711945386647525805940495633104885496121648459338264885060449292778993959194990188051300731e-01), SC_(3.6774539668051086109254376984308870351463490632552354824475579709790495382904072300435425214043252109e-01), SC_(-1.5481136342823858856902744327814672240395710480184722225598001575916852312692414472699493396907974417e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645223016394131884878253421532437103709096128766136098373392431453881113675828054954886720441863147e-01), SC_(2.1573372987983443108459211126175914490391248833668571674517098896103621706465803881880832624796172443e-01), SC_(2.1573162243474826729125166489884543404183393338928960595474211505067769921296894829604153858309083121e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645181370734185743868949312277384697615899447156907870619274778505717126830047249768056578964610459e-01), SC_(2.1573561483362581847785156991916416847359601560952716024210118202898219695623351828715718477666239928e-01), SC_(2.1572929249422508264659893388196394832237710819846015485313133717724751498236986053594341555338963524e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645098078168276485011446700666432110089507509651597713166758654225284446338100452013061302701618709e-01), SC_(2.1573938474578487546522642760008824684438086172024071892912537876503003354358100143506846372144176045e-01), SC_(2.1572463260118610076895821277604915876062799171610056852729034636406890461589918796654542399257011680e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645056431262311115317458990815468673803315544759358646108369635807868837520631320186987303608401547e-01), SC_(2.1574126970415251890571753121344219028203369968238226720435437542011668574854856122535935045302155884e-01), SC_(2.1572230264867032482039092255671959493749557224115895234395601831151482200410072861137104485302177240e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7644598287883872697330412777026467951058871331931276597358805720993874777808649477392178039734390117e-01), SC_(2.1576200434686962665856653895166300551423367535769141312144343921626462158970582374166043239146181572e-01), SC_(2.1569667290716352691209591463915498994162687518652427779090955720419672300260064104638951341570558039e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643973465918878125492598857824658872176054043239265021573327718791772617169379996963952542956686907e-01), SC_(2.1579027915708577422087204690766971975443333621490087909147569664151994178299277617196469891983646846e-01), SC_(2.1566172248016557029009760287330474316009920012468495456472742703602512202586576476991341308433332106e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643619358653752851142100684437163733255341150423193840997761871054759186894129759824129313807006946e-01), SC_(2.1580630170185903974306534750337488164577515689703348579060968559919768147856406703422475261057272844e-01), SC_(2.1564191683897417198524321388426601677493258512281647479058770955150727109460805935071049935250269111e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7640889643001083491690838087344397411600757739911946984405623069291074264131053874358475141955148014e-01), SC_(2.1592977324196951658451451040599628743856546636264346711627562408395270525390987369322064975448109340e-01), SC_(2.1548928721144564689983825010568409192796094449564417722341697211096271525368750585480271022095794857e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7638262433316325735433155364415120248142124611297151730031533365029542310428476151593530345533874641e-01), SC_(2.1604853829703406030165760886476456183754360169760096449846858165645557998874995894501768576790176797e-01), SC_(2.1534246696557682568467960305221604331735391710331511821590490307714171815830899697859974844976215936e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7633525123461068199093093188837814662721999594655530490710448328086067650455380209768350747510535516e-01), SC_(2.1626251916744528842542160775920325223519059064375097758562428818050700321831103897912730846498548425e-01), SC_(2.1507791745364547349195965885351284310342822274728459188304747877942705100344909483292694351073851722e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7612130449225973594075978409092469630882999504482316342108080287331078714196302631948271500485773225e-01), SC_(2.1722614694444394405295432189375996797761302951757654275784692929765857467720657383478338071094779664e-01), SC_(2.1388622479672195250704717631140892991453869295981707269478716027022267365045034849963881863478436443e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7590373957492837914539323887059884577833493036102306375365671643461684803432545579426817980341957371e-01), SC_(2.1820149193731551784057058984587519493244378076509924350793771652758890967076464881760880115804567487e-01), SC_(2.1267947961695874598312278099359491534865995472691815191576571121172221631129167479187021404129898680e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7542667641334685435768422544474991863514079078167828238550542769055927649647864301960789292213606634e-01), SC_(2.2032430401844442787042709302448523328836677124701668516562091891507502000655516895852690333578302468e-01), SC_(2.1005107601252513849488138919458244500263298374217414203035418110747583517640443145878433922601436767e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7372995279302494988404045637223193416233592921501766239407698466426442882406493028533968772950501178e-01), SC_(2.2770590469659192085571238934845768981817976379515426925287154772447576899401665302034299308104470243e-01), SC_(2.0089052894887977470786530391834302826727405833789014908439401465649786497519691235543439709694115592e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6909211967962660954709760781019362265877824352870728295724011040508274127894316631337645042442242772e-01), SC_(2.4669913573997022859643758029640004745878873916049495723526992094260719848911729004389609669022750595e-01), SC_(1.7717080584993774336069026579074568380072408386670087865810682192013412152051626068188455545018607386e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6090015429740568114685701405287931671369180419012944086380763979907245902596432215152471155061937717e-01), SC_(2.7689509470415317251294197293136078539001333065404622571950623298732838378692538828833687888689033025e-01), SC_(1.3901681011200127988993134048253663714649620706201355995860416807440481245592809505620111524458732628e-01) }, 
+      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3983122048731509275825347885080734783976133906387656574604586781527188760517593029102761209244940295e-01), SC_(3.4163910343712665155405121567123562890131170912944889895684534914330115567753692246197938141247980640e-01), SC_(5.5355626751963005003006487177267054116150235396231587445804400536294353783732766035566050692370392458e-02) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777927286370762761566941514618110111188237188948844535667826711205684149425627182565067567658380160e-01), SC_(2.8750454687303206136896746209643124283306921086720679839427837699843633809315334250591230177411702552e-01), SC_(2.8750302542369632439473833453021835518907446147992032501692068985715156489079263730378749022262644510e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777889176705786975961108268669931985288721930814760222003662722500983851791609273006801170779806305e-01), SC_(2.8750581643762695666257303210198293328409724570982434863917441542045254618672869384202267242854938545e-01), SC_(2.8750125208707667904364811347773469157575159805404224131580971941915998782438201556335353111279276510e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777812956747322997329102238854974645462021939565373671625788788839123081181127603619883216012749464e-01), SC_(2.8750835556942073288778576787727215236628500238369761403200602060690010364472210597704959292783203779e-01), SC_(2.8749770540626913796297329475353895785369329174256331970688191869679225176766380018511954147211689656e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777774846453833913592563809646810157295360276421438596882346309036536197396922520584104748389985478e-01), SC_(2.8750962513661960383240207735396127372297483443850893117273570219189197044397126229100287048187576324e-01), SC_(2.8749593206208124982852293118075398392605528370150182091341511236508019548953415282832665209188588930e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777355619398004669791072570446306598968064979454060484478802948402660310848200537639411869544207696e-01), SC_(2.8752359043309289080766253363407517322092730862062109019564763532988694017246155016412541926283364437e-01), SC_(2.8747642510951447590956309654234689507702056044494966065372796163358121937297156225447873193944654346e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776783905285446578348484892720410082889814810971030036395834242488083919710145673915467924608569636e-01), SC_(2.8754263418843728754985659416178195408237546229427232425015625301063782688134015247735622624470781589e-01), SC_(2.8744982422772552756367866745072553777827573288840145655276533163938557579957358763522234980824788095e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776459913029592749317762683084655670277946083281858887782662643194672484560438480439613249228776904e-01), SC_(2.8755342573647691719712959725600577891864623958860520336794267595169315388788573164912010752975145350e-01), SC_(2.8743475014276217379104110375164982840656333338538935801518840081008750669580406798932008994365197344e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5773962759028828510480314144114498619479288590494308188527690952423949649143614997115261199009806216e-01), SC_(2.8763658623898300370760072785452726699193645729289400751701212143590895191938025948033705737553252326e-01), SC_(2.8731858490408850068175363755007610798579164820540192632956783220151803409912928825777152399960027101e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5771560068045551187296340917946515386999654026696552804596704592541469997434760988941862854900189519e-01), SC_(2.8771657618787674202031042481338148720696580261079655976350080068294591495872362226996943854039980984e-01), SC_(2.8720684324325494486571179310225159267481743231738824315670324111562354235483059823211423937840866462e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5767229311194527193415061374830941703028424722021891220910602449601741226357514852058193016686324805e-01), SC_(2.8786069374909173323458355034911796165271052305602646822840614069841350973564576746593045978103234207e-01), SC_(2.8700550562417705148084828483198349550892975768468925534231392352204467017434614149475896343417419242e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5747697908587597778663774085198399002710430450092153276421334411767351298763564313243856020053641628e-01), SC_(2.8850967838286641338665353989085938134744101870755651275284148454543423982974261784912519450147172382e-01), SC_(2.8609864058411120335930092558614824462382920083855209483576221675582742556695361047066799302423961800e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5727881407574909367960307990436003766676801568877313783111426156940937885801333255183290134457148504e-01), SC_(2.8916651279449250721790541592544299655433371018772482467616461038188927078160725334720186857224514392e-01), SC_(2.8518045783497482094081047905193873306540314269383658541578793699080998994824693223796819321116938406e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5684585581901473790231397999294687548105043221062183033375581966684799216947011157013739205036024508e-01), SC_(2.9059595351962019369163179653273887368922884214535504622350346410693417656709071760989057004726402040e-01), SC_(2.8318104296518292430345743487234682990343598360057555360312941422930140667325950932118807005696271840e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5532260777581130782924762453744149312404495327764735071654857396938010635242575615538892743140636877e-01), SC_(2.9556507755894198016951098455574103588090325139279460571550555041805343230410159797690241311843727352e-01), SC_(2.7621759326257238004322599177322781018906534449474978683919907644662760706163067078457424348716670868e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5127552042653195868010273099982829643735313316635566427418327674480212052240604929109384640480603636e-01), SC_(3.0834215449274978794369072309101044266500570616637243601513425315075893353200916168007867989163770440e-01), SC_(2.5822004511273380563042055581765881952858402790467664432191424852282180492343190909512073504968024626e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.4445574240503090047253451664732463152579873230079449149363938440606791920747377666842443805820437125e-01), SC_(3.2863863229718127062767500043787876457775217638131422950696666119975589228566950792987261412683829300e-01), SC_(2.2935582885125495369348341635743566943485222947175631925671705490045410938087135005018685653947329147e-01) }, 
+      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2816653959119849102876953999213384541458751396862381216223969111852085328403576824570078618428182294e-01), SC_(3.7216511763369248371620899865347425585324897579798863408269566698424328027507640476445448575888369587e-01), SC_(1.6630555159413075786313442987670388658837620999863039807239512807812215958708071036730239446053447556e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724132107153170291643348867332830927102023973164695769613983600937750184890972377671883334672823159e-01), SC_(8.9934422061167531941641580612058171822238037073425154256049779080373395366903795674081388010377179030e-01), SC_(8.9934411924699231703675297266491218038459116065194943573819557494565258108141223138583132783618779787e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724129338900855501494123574182878230888619647184227825730724270389260092648837682904340342096929074e-01), SC_(8.9934423407030688745047327741730084811922125108259638223274385853508877194724599822153570494613148751e-01), SC_(8.9934392997612165889498670882050364334551044719080201049074919896607809320161507299135701505917340148e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724123802388472268110468556873800094665982253957261177552037695814080944012997873639491896262658810e-01), SC_(8.9934426098760455956839095747985302369725096672866227713542906368925146155555138677199482097520990569e-01), SC_(8.9934355143386999311279370616875952583071924530642104416388589243020216386675481572346693599069392951e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724121034128403825207463235195310493340614708401227940010825951917717241039951482532516414701326178e-01), SC_(8.9934427444627066364483291605668833158846945826456179605603675984876154155346912762782304141060891447e-01), SC_(8.9934336216248898553210825301485441982917906768120566510492288930284915490696210379205770316709639704e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724090583097070651022159086216393141824200498185903709106381809715588649530612227112975280203907230e-01), SC_(8.9934442249235760011253748469632540043878711003273293034440326841135398288857087375765541990232861773e-01), SC_(8.9934128016607022500284603880632823480522804893882653931645037307070177757369618897437341723848375391e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724049058459447538580066559125222995731187980728262589202335293596000844765468188458692727250898832e-01), SC_(8.9934462437563007313823143694673204147460686539859410954777416501288525658076864527366529552510147149e-01), SC_(8.9933844104687201242230447363567258424787214009079717042413910061740369647809634056721726890681912851e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724025527573329512829598040962970047688257899465300449619990017052956162263376137439281426224130475e-01), SC_(8.9934473877730089402713650264485305035479712540556883408888087221866738965639756923224463338937097880e-01), SC_(8.9933683219566938562635395680130982033332527340547323573323130488153506999096190094221817963896099727e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723844195069606689868157440210809057273071897855957211818917489466465047402260467953276821908035649e-01), SC_(8.9934562037101608703409351037439923294241760060486083254346618781617595426208523858356635512942781678e-01), SC_(8.9932443416530528505042348556534902867044692167507364697508014696662270937425686615862708761654544445e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723669773192264103815793215165320060034762966612962549205215851768748377224931804761691417690919041e-01), SC_(8.9934646836271243257867961535815288674814200211511690551041497214161584270579391695055766785318371510e-01), SC_(8.9931250865363024197229751917913480860232017134401948709500737193791982814113232479685289208099304620e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723355511065395328634464065899480796544861110265452806215434615732144125062105408463009534416378462e-01), SC_(8.9934799620908631468371772257389070756684189765853429758947641493105629182465612588563391768809448726e-01), SC_(8.9929102209933550824703160216264171680267529795927953221453024438422747479247519714730358289588373319e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3721940226907729708581857444017378175404070824190579649354686412662264066463504427111773292472376041e-01), SC_(8.9935487671967997511717624913053797383009648548561937835092725967845603212934924298332342528008775141e-01), SC_(8.9919425813601346557868741002597352037953369521754051530989427244721832778735797181971734893798346702e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3720507638153645536564733326450226596932852963154362795300936338591422477288556199421048674939951415e-01), SC_(8.9936184107744691100287354138751051526970363919035478723295366653260837124939091833538393079791307899e-01), SC_(8.9909631280078300433945313295268858911715452784651940213019533197259811380758272517160352330848721885e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3717389303202092368613264783153594639263000299357059706066220101179242115288557176254680480722119886e-01), SC_(8.9937699951201060680348506412781450708178563169658716382359924796743410181930215203622556492874019194e-01), SC_(8.9888311999587851551393348849207584016067712926702029585667584945447714037418182579807074049567867718e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3706541989753172962057934952895426991612413289336456635103913869225303356104685576471683673608379800e-01), SC_(8.9942971861607634742954995379245185353277816592102706119686345465783687332639280566903912692148557817e-01), SC_(8.9814158133630226188316448041445751937875304884939657481991718138897840320248538151971666616040515430e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3678596131213107649060346543600531142149833036638073179748070276530692556738157234993372484575566721e-01), SC_(8.9956546398838452433997276465763509769888766750833148068470860377722270978251691971970684658055289398e-01), SC_(8.9623162691068753806358007677732180372137696455932887487131286797677734497701338110545678229321028304e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3634023279228020740997701994673535229871514139005837222657769859589574066787515803712280049865951970e-01), SC_(8.9978175200810708392298633999204241933832873555458874538142450105446753985050350002969856251481049876e-01), SC_(8.9318669478677173500975140463484200326229345168886610399536638708327814215183720125484216048157760948e-01) }, 
+      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3537511822129500445383231165021473451054340260188328134335620309673022190964878818066068764999443420e-01), SC_(9.0024913575842626220464104601901415690588608809908414537759068320941781867863590268919994743030629815e-01), SC_(8.8659951037540444573845969843838105482698731111733775715854234112627616037435333386457191807783697555e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997988444216776382165137981817291839844667159345037504831412593031580859600297761432225285837794802e-01), SC_(8.9800762874613526355156456174340998678407542959823116916881606849001450362654501615869623131782373840e-01), SC_(8.9800752595495896057473083495747596189969753753938589403461646310451715633043530046322899700595038790e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997985622066471341467024580634653950356486541065289137716410249543184776683383195488024324520665360e-01), SC_(8.9800764257329302881239089794628645283109469629815474375393321875175008705358340919032225188346593591e-01), SC_(8.9800733419962608575016698710013020055841507148972489954534516367619021406188274408176673416878711342e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997979977757956490979368366856913367359757054194452959827619152989782100152175936201588555316330650e-01), SC_(8.9800767022764398938402791046767299844769652523722097970847076386137192232548383709906185013341478426e-01), SC_(8.9800695068844362974474696267347302877593402791247046451383820896441680851753651256272638043596879092e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997977155599746681528100660913616759933128199355742455540469955621746376554013833208514912719207051e-01), SC_(8.9800768405483718468712168998183459152548315245547671164382528623271528726183073931348108310109184856e-01), SC_(8.9800675893259404862509639437155589101035893270796802670657770115361482179609701321273955694587781523e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997946111685533924531406480953457703290130390552367289980684914940899553267342278039190697434289977e-01), SC_(8.9800783615474179259285937305216057873630461380522698933428201677634533197707562014783226739873162016e-01), SC_(8.9800464960688112858925389471898779457696839589387693430600422069168901815607323090842324210636437279e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997903778561434305142983351546404652941605833758680434546579707320988585659307162353614698346628781e-01), SC_(8.9800804356600556351817459546514081339680653693719906255117971580243289019674705362366076326168433069e-01), SC_(8.9800177322005041398616706170346890079607120298078955592521980347502918256392085780126864628750079389e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997879789527948697481713210540621795313935823971624589192120073144792952520870004144207046406933417e-01), SC_(8.9800816110023454891102779925028855443767877740689750243388544768269924916540593031523109656377037363e-01), SC_(8.9800014325031107426327571413992720114441819381600523950628916306682525399787551782867938866775227040e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997694926472434897871580497789166345107328224032883299067325578748621382579791044109251451207371966e-01), SC_(8.9800906683379660415108267422514766563578622690079288176237473796878839518526856960071997109787662402e-01), SC_(8.9798758247785241577785883195926997503338373049411786880753519457707813025727266555925157811208987487e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997517108593294627589274161319359109192749515241405026151010241703987392413053113075625710200938280e-01), SC_(8.9800993804517777927199011280126197228679044794328959866970341227595443818812247865149642992394265384e-01), SC_(8.9797550042703645307906350314300347123665259421581057138167970107017631564243147684656814541693378830e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997196727768172377016395992601664907103301433054648921064411359760403528396185006247782161147681752e-01), SC_(8.9801150772682560457457368310566558009738946920059633586322286764010689468149248068108392372845244401e-01), SC_(8.9795373183259035240719382682827594695925739889048115924638951444149466679220708370891130262027578283e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3995753887953938209034696086917159810611815246357281928545971472132622613206937078833393564036511432e-01), SC_(8.9801857663583919481477313490999849844890268673592413980592171330741107530599555607601579027940398563e-01), SC_(8.9785569772930191051961571163771451139796457565029032849463043357087937942543225379379608228218538378e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3994293406608468373756621685601436424178573396755667720990942107332363627403099377668557607132770050e-01), SC_(8.9802573168329907532282126407826328414833400451350253882673242009466736580309708171107601912939334043e-01), SC_(8.9775646677759221489881212000210731367665224625187607596952153999832607768462130481231820257519446272e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3991114357436656849524574521212103801452736033207916148932479002756353915276673694376547337859165262e-01), SC_(8.9804130515199190551237440797303401386824613402464414333734609772870418127545709966328317552124331068e-01), SC_(8.9754047574004721136539910209883706191814664563620907559391132241254296844302300194333997954189360194e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3980055845474745926725400197224867778810229828534072294087109307875266466640608772757173348412017716e-01), SC_(8.9809546752162838377374162558896155116520311950275442905380849675180838845935682196593621191922712021e-01), SC_(8.9678920524581828082982554491795169140129389153593220162788476374764415975383564621813823512920982762e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3951565874285551639550213250179770496764561185587140604434655997394265609312983242296014960979903131e-01), SC_(8.9823492791130860882382749141889603892555954328585361599597147458322988252709297268308911238073759327e-01), SC_(8.9485419296692036745106915436796445858698696695731296439399514139096973250908863582944278775906186501e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3906125168689787181772917261713300203470129981346745447177547404826152211996486932881620596488163498e-01), SC_(8.9845713156896613322410661790347342820551124657737052249530025584478450473152962207819061013392778832e-01), SC_(8.9176933667626492999547752053538209540477367988156938034902178562730318516336147150042637964058744147e-01) }, 
+      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3807734556535857868445163897353883762728490462168948148772231357754341259441430412403049896237640219e-01), SC_(8.9893728329756654077151425577056559267864658009094560341165329041228135449109869042792919921745470437e-01), SC_(8.8509588537402368199306765063479713585524802994930839058058809593111472535541470864876826361920091443e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767446612916377714952797905110826804547646438058443415697033981073140853711371806091232113036912887e-01), SC_(4.9713279999158235108780438457168686063158513623014646604878894519072343935772307987633380341054824718e-01), SC_(4.9713207786767002013289882706063325113682601020267203697054041647525097317328981186446329053357696369e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767420836920006357649463997083666775720027170203751479247606136424707599288236024730698479780017529e-01), SC_(4.9713324987460051237107658082781035128829742707926393262247233280991835391609316375221149300719339226e-01), SC_(4.9713108350193128490375876384625923085275506655389116201480405539133164099863917878364878876173881306e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767369284787897832215634762770624052730250722139275008664265025615918474766237185999757476555412197e-01), SC_(4.9713414964144694965392562662630112173080143530561171488974107610423629176911046024169016828302432117e-01), SC_(4.9712909476753499503766225058669306626104284090309633777467584269890737884114458420038803164304201141e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767343508652160572029129514570220243305871651068290252336231443590260376195607588505887204629260783e-01), SC_(4.9713459952527522434876671690838675550780040489815994592534851454478971295371415974922968041157723089e-01), SC_(4.9712810039887744154528606088840065019866850671641153080578287266417620143227976474633371710988351170e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767059968092984644757307971832439249540475779100775390980238926187097151696119155414794514553038355e-01), SC_(4.9713954826520851141147945580548056171700182172675832902339309539894549182856248974595100500950549486e-01), SC_(4.9711716227943055278823676080360063883965051003611863179274070704726184281424188369042561397507168208e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766673312817014227756710300947265434353312732403596838223668032877780217332375822904809382058977082e-01), SC_(4.9714629659959126939549708460488804986466137638053917741430553474175040653167384160497024691128747063e-01), SC_(4.9710224647228138973278649070483727362539512295730640241489495099288352162486665463498259446038828856e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766454203520789052930179113357508707113323558064702413931397400998086102868813784253834080005722509e-01), SC_(4.9715012068270984135625082881646830260009664714982140916216990277750263229158220765606264722879988283e-01), SC_(4.9709379408439268268000609546478457233002510328748759009915123393597398402157737054252675017068653706e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6764765660471029512680822201519444656749848556684738889256991994805344852553576925657692091875839744e-01), SC_(4.9717958927167829119070052157483814141005455281973825658241489465374697825013562384150589864944419787e-01), SC_(4.9702865861987918436899144732608718491001032726136005669073497664096579272361657229427285261111353492e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6763141377570984536833802140427241029931737970677531728245865622628731823634890208842320401507824959e-01), SC_(4.9720793419812094946290326014520176291843979500955333956595055883944025712152106376342676841571519513e-01), SC_(4.9696600530381638818316538710383663744973925139293709923084440431828628791452180623032631446674785685e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6760214624726541677948210807500610664752982111652506995631959174829367356653879511081266138608454869e-01), SC_(4.9725900276127597877091074395703188101204051458122059415212919592482167714541220054380308539843169406e-01), SC_(4.9685312014091216346708053554253757779915441885272373057246417395950373792394180777832435607898376195e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6747030374920571122366995125570881709187327119566313324150443773927837806777269894626982976627569450e-01), SC_(4.9748896682565813440365278431858183927401074428514276576569356291220908405740065432412617643687606827e-01), SC_(4.9634473305772316531092127022226374591398583832087748961383323782125713872774547485175937222777976959e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6733678965218407764936941755812533347891714802033268230866637640260628380134483216687687509304305129e-01), SC_(4.9772170267715169332264723720202930995090619303138913508571469042565575308929079279121116334712924907e-01), SC_(4.9583011822829073499107180566916038627978675857349744114482259899769570859296558668331644217958024136e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6704596064310165821419188007686181549183238792340282786058033212362423460340994797719203259261416858e-01), SC_(4.9822816272515247122135017140282667099718057944786150696627293093238926483375640329984732536571445961e-01), SC_(4.9470990893236306502659397825737149709623941341504525624348756862937127693805596210863158268659478254e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6603208665598449910602865914333497639336195890776736767062646179224687145485240215846913020224190522e-01), SC_(4.9998842474829490324442071983217054776455705253496534284270184349810099933077361185445758813274634749e-01), SC_(4.9081277509252317366644439843299112310308742704636343526472480546614601767125727668810334045525027511e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6340430364625197553883556345036354854710869118341972266145957440098699391145167615108855654028180533e-01), SC_(5.0451264448488376571022408278619670340237884390156837794303747492040242844463615826984142431488464124e-01), SC_(4.8076984375485726681673091073200861104233695492389403674678077269359639633511276339018201911772246326e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5916644280228734528596651590648409390750893496789615820273596257504639631949931188484366306080524583e-01), SC_(5.1169622195445600879609593097034275417407973777141632051068954805891998553293538936694716551171014677e-01), SC_(4.6474473836773829841521548720961063244821718787973381170636401749699894353965484891859071368274424347e-01) }, 
+      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4979688725361352652226180862274268750093933793149698089023332092307867129497613387297468935774837782e-01), SC_(5.2711028297128605747142637922718611697822380863488303484340986209446315471775132123510355739999797984e-01), SC_(4.3002877292707948429437834035346964911191686292569142564194199994940425293021728449749181673364983504e-01) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631361252179240749397759697088929083277704274889891217082505633919771066179060219064432176178061527e-01), SC_(8.5785695216485244025040811470743620684530196958252217496163426754362154102799097177803727861919148124e-02), SC_(8.5780177474168222068272095318704121695741268178503282087170485703534804285487947314019399726053513086e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631314845567116498134235892475533083285010925507928739030843041110758866231956664275934687725438284e-01), SC_(8.5791084702011724369668732009102319046869657352933113732791599214669795139150758242077207908628762207e-02), SC_(8.5774531457836957272486241402103887451990608945609574435266718206565532020936261439769457148183572388e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631222023331405094865663036966386639661245541053901911341432745665748268799306371293039680245270796e-01), SC_(8.5801863696334241279730669768038923808216322966912814404481978206278210670718623998452919964216962131e-02), SC_(8.5763239379550825558795692562466636961612680859139672772605929868935146994428255356023460161217956693e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631175607707788546733585166965025012657443315167882917992616908149393144400437248320431187533440796e-01), SC_(8.5807253205129793133712376873986853434676844277349075303580910181679258099940746468474306479784072784e-02), SC_(8.5757593317596414837537785041061125694340954002591290470100667895064117120825497890150890604711579315e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9630664837590002533536398547952878399213650116588225364029701118184953924395489092866441978226843082e-01), SC_(8.5866538313715124454527648333119891914573569360465598788090735888373543457871939238608933731330329248e-02), SC_(8.5695485632468981303829250431877408616382686700636992770401659754449701320569637357254742925376368722e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629967747095855540180286949083268906222167915186819154084839053286686465433217086078535044297762495e-01), SC_(8.5947383155416416225483959637808740930131468572443636662212104173830690316352151853757728891977577500e-02), SC_(8.5610790369701066872622659720103233964408660273974494057225721468249053585694624402247891446382086987e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629572429103659922210670090122412400703664068000696594902600706939845440122402430800008176283823535e-01), SC_(8.5993196006421259481291988383776762852461497827659617779457575154105379730510362894423162469704860949e-02), SC_(8.5562794869183990207604354215154203005903376544173172727916591223452792272449174174319857253295539913e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626518873403922121079682589686257556025307049454744412449612794206592466708227572939700929418828946e-01), SC_(8.6346243211440357506829927607555011935066031810384491974390254410115958338007450783579840806252246456e-02), SC_(8.5192910363525612937170070458343629405377297520579289557097202714944507103937836040887620540120151384e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9623569700861944580884996512507794315079143898809387582459610300253780370119765577296967585350068316e-01), SC_(8.6685846628790514418475229402976350152389157404548481291608750784001694115606642637682333091408152772e-02), SC_(8.4837082123546292846568481423409194265640485974831926782015378678512497578958072054418925255207730765e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9618226394834684921759602674457573257497084119930854709877202687576847310000511000154792448207482866e-01), SC_(8.7297749081784516396524541385396101437027264167399473010512339058987605995877271122827094008481014755e-02), SC_(8.4195874574730879295693906155460615845412269929262143784454516499148004975681791182565753323728473833e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9593689497395453542938297305191102838163220328959373499999171565445732018195385537264035050593732936e-01), SC_(9.0053879592376547572133565548257088797161829971987748663503390543968603762674489786675577136898201037e-02), SC_(8.1306616726550021959242513096207640297309994343399011394832325483634025659455182083806615089840864169e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9568063192665056574250539129785446736666324025421587460091708963101071036314477947814422606676508794e-01), SC_(9.2844381661712832537735122641846886081866680676784894582807767268203081377160413139295304245671137640e-02), SC_(7.8379441157057450438199232314739205420168926487513040858304156278758117609580614849529631336197351005e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9509532192185896689524430392339939918438280193200188613861459507332673425077186770202041228138691281e-01), SC_(9.8920676752799608975406647590814829265774026653186255982112989751708454179933634809678553526257929718e-02), SC_(7.1998978678773365478104206619759681764697467456883479150672254633972498739366528942592992471175608306e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9276470443503731623093915175515601460049310552213641705688266103221881759531254418168504038532653035e-01), SC_(1.2007598272765873498053046788607104237256594769472099927673978687191499701443654894367646453380018146e-01), SC_(4.9714579750826903814950577599658646020196841291910101632979533674785291524964835922838956724589832588e-02) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8463603280996395890944916732125856554052034256737836826754525150785484679780590421674252757823722482e-01), SC_(1.7461925120746445984267431182631550820245202313575003004191428396389091526930361748301736928133335998e-01), SC_(-8.2415281664681537780948610770735361376543148655872887421478044112290109494913570870076188652536283829e-03) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6529037287145381351645187803441522212864225076615147246830447394163541333088251678852362352665859873e-01), SC_(2.6117904977560827242841200427291689855863903309451766739735067816458150652846376677630003657382106293e-01), SC_(-1.0170582290884158750840884171696920012574588032646248143292301903044451730977668423092774633180868275e-01) }, 
+      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.9704144100125342306346336809941667657851901415872655754321675752520430241281389664209014817739517684e-01), SC_(4.4194643694275302318441090207824330618632419373003149266901228714563337890801498384524675654959998680e-01), SC_(-3.0294734878419160996012304018016819212689793702501478484943446547705478786713688020487495966465472391e-01) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754138755720030970793297509759293264065659004193072400248714546179663865449020235389728059534629979e-01), SC_(7.0079812431651749703912819252108896418684900420626039736933612510492475460209601293600194237007046520e-02), SC_(7.0073041318178579953232428106102001136362057189015462805326475667631048565542730456834559013359191313e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754091969145524634616436829274316391925942853476725247311869937478885661087098373159614424914069462e-01), SC_(7.0086471883849558965889488661605128355358940511369982485462302225021902706666892327386795292524453925e-02), SC_(7.0066158520427500416241463578692430630922333495064668600092486210853659632499331478377357513623160664e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753998382367907186214480827752285017742181463230973581481901445175553908898008004896819119361465955e-01), SC_(7.0099790820330524263847272238050670407638577586649447099754122750109227077978927547593345701123000014e-02), SC_(7.0052392865003579622050048587814243740044685255579585598413694582601697452925032079305475170713167692e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753951582164746790481212595097492697898686225773889624342077388786798497623242406457867987979434531e-01), SC_(7.0106450304612777872918864581259170013558719059726598315907651809895702818479533874061044143116092974e-02), SC_(7.0045510007331600935517770964753346623560331239754165895885365317402131623838080598061797907110777369e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753436480090919855414595913795971684610385694106010408721923611774781701352939690103029566792328785e-01), SC_(7.0179705337416509814163060050445772409975539262134064652712618971066658446369957721703439505284296906e-02), SC_(6.9969797254831874806336002584429036274699043916805737706233525886166441560622212294554805881405162350e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752733182240689677445539371047855330443541829241462277686845030260552002720326747902756106821136710e-01), SC_(7.0279600648194671232196601793828604939068595388023957782438068507002056840781438300211573080687688143e-02), SC_(6.9866548698679408811207520025056205739539808526988316844551676278774116745861172784412328972063099322e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752334193008058223430164249743676648866724239539492545729628534341226620166529071967205708686481804e-01), SC_(7.0336209057949224647722764399832850489421933865699870399952647127107410384019667809046273004617534484e-02), SC_(6.9808039189772751882470409344707857339334908179714238730082631177421549882429306821916176783639050363e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9749248615928053290290017579770057799100753116137606613207701119427838010341539286299025213152263618e-01), SC_(7.0772452661876389863615086041565849894757904910417126512418004145808020985930808256214663450839136804e-02), SC_(6.9357123449548807282135057899562634582731503415629328403315055686703209825621066339550686226710367564e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9746262410425366490719511854510342171032263532012044536546764927126123894762678270017271062403073122e-01), SC_(7.1192088851615778876907077604728627065409096652905754510866292233062576283247314375705932812757874606e-02), SC_(6.8923337562256261851015855367037554874145540707897037491989298674792692596875111711705827008418212297e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9740836952488351249037622928864423086821521363557893651743450564663698646301202455796191691481898951e-01), SC_(7.1948206382879500580362074968097420896651899695610972306325542967047499169973852165879360774358745426e-02), SC_(6.8141635139441864390120679185721056682501338663275702980569712474612050247564795171298425078039328963e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9715683972024073567452561223136419989937236818549155339167035517462654673124722914017279570929725597e-01), SC_(7.5354077521671830713438365655876247476766599109829734914359214172165810610970358569519940419694105756e-02), SC_(6.4619093827654020339580186420815422710269504694013412593505833450691931433057341189348511070568189665e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9689023301796201072009792900641326180501874853889204633812595957377321668001773114083216688911251754e-01), SC_(7.8802685952912828971631246398090334529072790898436636741333000205724412471408934595086157859837043617e-02), SC_(6.1049975549324923765299845260851770208148119141475710476387235862928865367696219318456794762157203009e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626808562401826239804235275950556562257787707439916579999707482484045015375959995505816447379900732e-01), SC_(8.6312812299529529591927465130857164423717877424741733456716511026704509096179606816458865004314853148e-02), SC_(5.3269144917604072651719686027432963824629149042071030866408593064451973918400296859905231668379308372e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9365558348230127126050785600859794551880981688747355813638538553245621884228920993765528041793122307e-01), SC_(1.1246591223320695145831318406688014032355387301421746775569500674606709419595599883217349285096839882e-01), SC_(2.6085021345764810798929204889375410060186876585649046810811508390639878357087752626390084797332989150e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8368891994667904669703666463518777253972260990670357238316599248048829381551067802257785624498212222e-01), SC_(1.7987803860987605824656854953496663485972432943542644057972855851859817482205128619747614346964862820e-01), SC_(-4.4616696493531111424629776630043654561599442220130927783685464389918662239562170360310192920301675915e-02) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.5809228247207594007317739175817575210759152374123715811124305974400968639080393930795032473728664990e-01), SC_(2.8645973236643199512394354825535276748857708805146818198157772490226931077047247139830998978537671770e-01), SC_(-1.5826752227031233943968410486202816278099730556203208343474127753609160528752207566548873588559536386e-01) }, 
+      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6345170424252812271655832422484810457786465412599053008332172072309755367943666769073735565136755637e-01), SC_(5.0443151610567885123472866231323159865579660028326853089582047424777950358458652408341215415047020828e-01), SC_(-3.9814633440772074108749698171245805082867729873126606966202913260940131608999969287743633791000772725e-01) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940240167922922875149508894551281517911268765632268757938585370115682739925473162384589482815263337e-01), SC_(3.4566450754865684523296501016390564539810259178825128034687587836943480054597652973550742145450125489e-02), SC_(3.4552669690384367507974231479516644232162756634374280912692858465466527158231616284649324168189781129e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940192724849677478107791751105149721490213581969246312691986691727498455551288861829128331772672265e-01), SC_(3.4580165008142453906661601707168096167064076665522572911652881171868749740515635968971956786838915086e-02), SC_(3.4538821754275253313722801573299761795905716267828670126324560466526782471624721866897749744863112195e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940097781860046880134284507617303099217861687746847063867059053136849272442433230763181306819610604e-01), SC_(3.4607593606393001338473378425451455615050071121320928936401016499238149784760784371922502670555396623e-02), SC_(3.4511125732087937975232192659942605287207573734820566445719212494943556344064625667600274262629345661e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940050281943382847479829741372771917809341591958742605963173228975862775380892705885968735946188022e-01), SC_(3.4621307951359033852384080857253525972848462450194506486308902488774530428761562197036199246934094987e-02), SC_(3.4497277646017364504367265714312312473033717789613349256451161354614788629991321450057405238020681651e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9939526532255805842737565270734765229896152187157328914190847851987516539166682166737996544976991252e-01), SC_(3.4772167761785895538425904233475323117725166451648246408449320291442366170934598168354796273611659712e-02), SC_(3.4344945401431510671589644766388845581186156115278992793119688427729092394240300515120483330478862961e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938808632924734570010588615052616422536370561823850847486189953391007620842836799540573625727785990e-01), SC_(3.4977891634071579814962455937897449807436746805004676946682935830452861727192970515535636109483916365e-02), SC_(3.4137209876526441403412715232326919842226428268463001669530317048006706847855381762893685480176398291e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938399930532291129268413394470108570979077886286494627904833974305479248864606986641733528182355176e-01), SC_(3.5094471537527599003161234409864748756284467323949407335348359895531200230553884657102683084272621591e-02), SC_(3.4019488096456039008126812868634191402765539232339937126249987107051866469768646697054186021913773122e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9935204579259626788341831769967463881434638157518851334883788877478755471479051193772516916866864672e-01), SC_(3.5992896106767680253736512661462121511545370551266479069292002204521400947808965379208160899294758662e-02), SC_(3.3112217278275453052204976139373321809052697684616053603247589430596246675348734159361052021726714075e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9932054435110724669545599064608248317007140981384821808077984801027460114187338963526325622591046527e-01), SC_(3.6857151786413099566317162542349248471834946832043810940070329117947433980785482693925567329291208047e-02), SC_(3.2239374345214889748813408762054486969258891769796398675245207947570222923366934973578484506149806118e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9926189134913071161908314305943709708008487764261260258016493945095438926330839726904393860000859468e-01), SC_(3.8414482911502123729668386535364818948703370437286910781858293496004684523320056627279123082678663503e-02), SC_(3.0666377869925958528711065153606648202096613946222297306300680270744527130134888135333275896842241630e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9896750067271192868133622307679297284482297500283850931024292531820021442852142209972141584577098366e-01), SC_(4.5430524977324357543732868991718392030502558896685381493264658910825545064823683587364613755294513837e-02), SC_(2.3576704282162010250796089740892944162104322336732735153392518983586076226095064697917176176827341787e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9861901771347763062328274933455013265015852117825148536198524853321270492610265858769517258718253081e-01), SC_(5.2536249018835082816547079221706518464300513163829556465851255013928570978363192138588186621696665056e-02), SC_(1.6391311384500326643977158112490023622650630405105410669117731940277863948937039839145394826236940005e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9768434700350202191667594825503498569364261067799028744651171321451588399347166957712868595376372714e-01), SC_(6.8014290735078360454916725165740186658932247487753179915147768671437241869291510873064908421613879048e-02), SC_(7.2199345030662441893972965467175517600719688702303178767000855927249989799095219473435461216250032821e-04) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9254256234705885647820301720174031631444433097628573842824628754746755097714330764176228305049530930e-01), SC_(1.2189857230310280681691250222627993846808913781895789457303404559723170790945632086677943785888022529e-01), SC_(-5.4017641162710473094191382215220401878701628663837458454950131141947620273286301354606819819845906174e-02) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6572443203057672746117771875295439449060021249211656062721139455292245440058180180430426932595577212e-01), SC_(2.5956949238926363181349828988690404449753396988941275228924714417100569015715117370219838959115949945e-01), SC_(-1.9521737938370716462541453805869696518306691059379847672903239115043349540766593658625600633870092906e-01) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8415328335816623505850939614956010253266971387768669820518754120818706403664687861394543027153812361e-01), SC_(4.6719693013436443779735623106026267727071270965379369808904596632502872839715938539484640235582654870e-01), SC_(-4.1197358501414171376872550051959324590676236344649543022096754939138374999108409009648812886122856009e-01) }, 
+      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.8652248589438042292435331310795066462921643261262979447911413012403026158549337174936896280606617391e-01), SC_(8.0993294385416643442579296156982334344366078376403833242246352189534006937260144062419539408189842176e-01), SC_(-7.8213002571242465073070435946670106443810736740126393797880140227174861409540467606198617046514637846e-01) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948645063013721603638231426802204489402648758652106002599883288643567152993993718517572974157180951e-01), SC_(3.2044266363427349727311434985602482618393848311332308614222688457979029309107756370594326319736137185e-02), SC_(3.2029397613644065507321089663807870041419997179649533501126167127541561792440034300791916976996149296e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948597584019908953091105882626054615656073876518603145107279733395175513036448475970244919639703104e-01), SC_(3.2059072019710144851465688134509761455584341813764308562670016826806856544673895791212688802945695817e-02), SC_(3.2014465703574949797350260951422313698651476725280242645643290832674198346401566173399458667188848616e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948502559840813691922731657080905245807656560097810754705259396552881260677366402836314164911463267e-01), SC_(3.2088683434342258225740043948015068331862121045356231856193185002565303726957214833747113873978991444e-02), SC_(3.1984601718395732205917041064439533297767319061394924219940725692677278739371414091350919616121969306e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948455014655197047709552679272364240408901753498122388076321124727569227517400693858370331928088424e-01), SC_(3.2103489192681836132671034088325450014443362497365279098226655550079165087502233472987662828199165104e-02), SC_(3.1969669643295239110053213540604665077035079772581584781188399209063534853219607972612624994175000717e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947930561334952168196305768413386914883778905734125865592722211298146524124050002992062485030147969e-01), SC_(3.2266354777952022609236837094741598416709467006265529394970289391676408366848011072135474917802591510e-02), SC_(3.1805413188190771715439938711042799947146109028888801884729585200263998511425197806027806141052832743e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947211094782679222293121449951543533853301627600643919519779160650953044748415088472045985026496037e-01), SC_(3.2488450832488323287480025255159150468908407606892391816370213831198231520853801798906670571436270925e-02), SC_(3.1581416399439283940445730198388117383197301822461816071570938810469806423252096264372852944890386265e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9946801193003806094468794694456977730720610301432863158402527970098678593271873376055653879197033297e-01), SC_(3.2614308648464346708737612110759520697654076177250314323994862174914400859129329341497460230453763309e-02), SC_(3.1454479404043036562648225232483584163126287755119228829283431574255539845633619832082679019055211900e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9943589043765658711285051286774611125977062318023649279584367232423420271660634993272317371208392732e-01), SC_(3.3584235961065103519880876000122852697427867767143286466359948847063149419473549895543069075835702819e-02), SC_(3.0476185180043999503678598594460593859547762611281511337720225919594776145985008850980412043723594188e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940410118265128691082997789948073175267598043701801611498547197011023413258003157166382116626083117e-01), SC_(3.4517278851278363530598396570019415409264794021797925115023511828018704427000191340984640321543852718e-02), SC_(2.9535009731200745104266225684928433095292687420992798639920782028161518900425122689026507802466879415e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9934461704005201647446797865927181717426569576519536478452026713928105221223559184815054413343168640e-01), SC_(3.6198568936793300681181130578960630071923721109624477900698246671165102413738463308539953263399317476e-02), SC_(2.7838857755693606132806143435971705688871580663661724417803351909869776277547796422576347171539242178e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9904149476679759327962816478698661665982318411405420566894934616142526200222064737719011389170051846e-01), SC_(4.3773185103699468406282386880070322541851695807856661581680481237693702626854547172106089687008421992e-02), SC_(2.0193976911149365157686305012869507441302209711144922882173025590480433569701880617884926834737039091e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9867584221025147659696261827702625967029297302427032359494300813104080174038711436378629560565078582e-01), SC_(5.1444748863658525117650432263115367559241394765655614358960184084288985289322448861930873880154773017e-02), SC_(1.2445733038155405523873545499298000056093737966756963024372308687510023483143583350251596805115923084e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9767472401641398127025967508597093365822000439951328430416235983774528697692621616996347011848916292e-01), SC_(6.8155301032070832844000361762765138633375422619354577869469106204767536212620298806623295824390734130e-02), SC_(-4.4510466262957076870309489720065444117157225980903054265810572935207244037628556748018797147793909109e-03) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9198992371165338990515377017976805607236194841440408312531543808206083164243277956247359036859846876e-01), SC_(1.2631702678003503255249956985113193745762677136871415300667898155831235002391274365987806058923851667e-01), SC_(-6.3465966124831122546427281509922872668945517809316554465160946701857544203792582928316285471127346202e-02) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6156831256511877777581356723525558135897279104713280835347407419893896758397214487531717528360718157e-01), SC_(2.7456580317051509543011267992726642500389871938556435041170581762712038325450589233096452717381502681e-01), SC_(-2.1533983914829020301913064185768165937212815513374680737441664725161880340069267520893646787826061579e-01) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6849343148818893098466528659761920594408580797324195279653726810069485797434293021878037406491538879e-01), SC_(4.9570067526872553118398500291169219836285501467313924362224157191304000359364255075893350854471146319e-01), SC_(-4.4595181763040169571884909141306447277506276244592070553252471411860057315134292140032570601242840396e-01) }, 
+      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.3619429850248197656217020245869647002074751530319112652811231364043581173373537378652866781763573180e-01), SC_(8.4409458845169197920664526818577405600566953908066327279423677337800188202690794850088669012396459641e-01), SC_(-8.2188938000667030979208480051360160406743592681864816887339414439553731145143529860865909386410697350e-01) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978737366582186565446266426046331200051518321661492495188502063368786721193215452517656754313155476e-01), SC_(2.0620559119439090985536354903381486892593773724307355346025133578338187954227459325862423506852986404e-02), SC_(2.0597431620569386751852315601363636718083046809814063817805610117927050308229774384160679391624133954e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978689732208346115811593944418260390114306372825928156063006789106576237047074759210670952301349824e-01), SC_(2.0643641710748190653812731108369631519025829581746144883025650256434143474905627929695095515106418917e-02), SC_(2.0574259095783010170816610581089946989134866287225830855950930004209624164456675895424173742576266588e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978594303128849419626692899682940779465952654360941727113681831681519177785606260588576993700978224e-01), SC_(2.0689807080713866552181576742318762229547056008583240030778885758770388735574574503705306748458597468e-02), SC_(2.0527913760262031967467746410541694967035040996303798138820948773163181573110295103258539791540069296e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978546508422251413700097223424600300333916456905081009813430934889824388936470366530004719357288754e-01), SC_(2.0712889859333585348503913268514928807306318057626526305127235125180570108755894776741358279009155845e-02), SC_(2.0504740949564042918566020491418656657026544020242893890151658051635458419215782152387782192093829640e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978017239163353478327450219679906920858127759139795339653403254286281684501205327546656179364285751e-01), SC_(2.0966804538496807225937581654524848671964837456612247695699259697451165714825225138389611487016584675e-02), SC_(2.0249833748274980777285550298460138612264813865031557655311661667721741865252456314590347434250862604e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977285085412304275284699662119295318867368599784808584634769864676999513241457019044548275943822430e-01), SC_(2.1313063951939004659128169315357457957453698615721595203525881182367467024792225737790847125611883661e-02), SC_(1.9902214486165115891279554352091433243081849001503515461218479382366792215932874378820132834378392483e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976864859329936402026679073045696327767411885680961217841737993983385365680445185694465652554222699e-01), SC_(2.1509283807879089780056662361044800513427327482917240693854180478327763816128307596833668871757651474e-02), SC_(1.9705220766408496269207912646161953301297722630970106906653914161624661145387697914054511233476719679e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973497061434223491104288576768452134622279543946549497822293117125934186778496831198748119720085674e-01), SC_(2.3021479768691413237357718770364979544801978233011342859315519075342419209563873039980110203785410963e-02), SC_(1.8186981832718755965153844844110504729734602551711117892199281907829716533834598615643113938736460658e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9970041285485534876499523563699380259956727435833321651820013152988953727215210134722516599649516928e-01), SC_(2.4476203501192061866989608656098444868422613269879127964945673195136915393228331489515093227153731597e-02), SC_(1.6726312689194730508422041782329052832675459430902343053387561619688670692594605935924036570618292382e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9963279242475894572438528062361107163003359512302276064416066194761163355627130384959884287771812130e-01), SC_(2.7097607072927936613995342492164041670350003671440943788807828645469654505949773555284460907032017738e-02), SC_(1.4093868521458108098910587924887329868209769481938685007141085254765558929848184673041249453909863481e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924277972341057012910356589131991116760375199894050869943589908646718273683568748458546855136988966e-01), SC_(3.8908446006382490437638384750634170226011564173527367721725858773772848520059259249698179124041875363e-02), SC_(2.2280713662782673773242469141080075957723196032230746475579827551951039126621577923998007941841069784e-03) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9870525027836440542854205669505576596550418453532160543754762706252846518183280302140298260888411775e-01), SC_(5.0870650344078693459747484680731463458645820893317948473460459218508928607974916099365313416320487713e-02), SC_(-9.7984899350023345980340110095370572566091766349549186269477722263903377372382594133933953763227504166e-03) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9703721924184362673742972520410116810879184799445920623753823569689988040235101068879400751121008514e-01), SC_(7.6920630824843375508125149494916658350975342500622581674716345129476358355327854029008665440255091660e-02), SC_(-3.6018875665261482847639761078379683725889814946271259280421193537537873295572465037527942370778735586e-02) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8590368319922587970243348682569474158587481655299212804983102525126314158051405830319973681573257137e-01), SC_(1.6731385912171308788713891192301126218530330842448860932417613806911650996813055780336089065635361571e-01), SC_(-1.2732549850090630574520021784048518187192134892318356113283227771024700443138340033475061678117816865e-01) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2001844266934337295687220369265998156334252193109493601257551829241840189712087552771582681072140502e-01), SC_(3.9187506318758806836246322927915157517593796187936469678463945747863044500227525429034565028064406673e-01), SC_(-3.5637658993347106843440113743668868014801608150846980934871685480695675887856709138375777124884154904e-01) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2273834097228572500367605649210068294062254280587638282412584466479779121996905331507096700555785773e-01), SC_(6.9112176241862624280213729101019674955870822817666008403851828669741193379301706752746266831338847599e-01), SC_(-6.6723882091396313766193334432525037909845199791708343186591966133458790513606004936575701646337041920e-01) }, 
+      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6104596385364498752303562472559594657110402960157612737521809177125425094547179666610344888662617286e-01), SC_(9.8694690714670689023103996104881329969199282535111571782487325614988533844115170341664055541873609823e-01), SC_(-9.8525479302489624152833061916378707604997530114844335677643424290329506195562939249397471422973723484e-01) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981652164121803657712598496100188857288971279668968013486562151911067817824351245141195685998211380e-01), SC_(1.9155235661713627762562126663296842188222898893252455393071862389311213841354917290876889522027713460e-02), SC_(1.9130335298608360080785031466290106044733145092938202631590891043601858269479402450931325574335899704e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981604508418107786151418855863017670662838186695116255092442068832053146517848382358009726527246496e-01), SC_(1.9180093644891057471846530951895608332400791614740500638466682443848503418398963809995086764461304907e-02), SC_(1.9105392425533099647666255120428464117308158946412515520148909374311481538636394138080426090121454129e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981509011134578471576727392706634662034722708273165360542971500417455765908143438042762607922207112e-01), SC_(1.9229809818131547350052323862138041576422289112055716412750864752327987558641852670656380250970564190e-02), SC_(1.9055506366260218805994869203087204156251006558376164616794294435477339701502398997949162315059272211e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981461169553627388641800876314112413243341704454408790497558530210213351035848285716321805931594190e-01), SC_(1.9254668008148577058974300940494101242859008764316494541717875672329692496548515898014354393044812686e-02), SC_(1.9030563180108357929543456460591489815615062858241145886808994849900443265552732028372975123010481531e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980930822666975627536887725735820366041077878757596216013938820207776608094593652010845872471442456e-01), SC_(1.9528112640705235757230223600326088189171158921375603618212264442912118786484258321775223474745705940e-02), SC_(1.8756181252806964965901775084924391646131884177767563481896595697644480074809724286943151683206218715e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980195538786051396924943566780452247974480150085528636698071035367037543674385813149145421442388734e-01), SC_(1.9901005065337141962792538794100435113174391872159672736540596225698469828414759891791057092652139975e-02), SC_(1.8382003793196042748175662898713420890759380725673846515512861566002032801745642784400284971333320390e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9979772688318621940391424674031245452515832772786872365926404950615331093383171396156804795039045072e-01), SC_(2.0112317599266764533404281584061776920070639302668248224126301364171298781698661941258649203925150702e-02), SC_(1.8169959535625027057887927821243806620643108768604205747048172538229871921226499195839980859761772471e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976364019812939326611039585754600030006176100844331736497754308973161175562042694946223499258679239e-01), SC_(2.1740831119928997675519924509460646045110704040421337689347698367649158899313463112870485574895889909e-02), SC_(1.6535721599014390317588066472842068937942683052559864926584672737305740513919571877244729548897789541e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972834431916633939001068245011886184502600786088088160354787233308924850503570788943320150077413914e-01), SC_(2.3307457279986421124916209642845309523438566288492633054120322793868525645965535400202690339372391775e-02), SC_(1.4963446118368927329167057086824282561642240460736023881755967053127480495590289248940560033209856137e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9965853967310629174493737445974626380869593854567296770197635006828193095800977706106318700499461313e-01), SC_(2.6130519677813033346059813081797786667824248811149834463795364874292316801218878314731104006674462056e-02), SC_(1.2129851041557348744420751590271443505867616563385388170880747570527564158662833834255658339576678621e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924505362092683418802372636962247822185431536235882508835943173269682562023428596285995349501495044e-01), SC_(3.8850004042613122227297937425412292010928564956830200703105391499951037633049374560272788906275349882e-02), SC_(-6.4271152455749517149518434948295609610678659616636244439577260057368485435847302805451411284185795598e-04) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9866098912245224394911222264192109170522628961004457060146621778395779931627509279137247835995153980e-01), SC_(5.1732280105996883172274185851195288312148393924545113402258968031383531776615628927451986785908858379e-02), SC_(-1.3588120018339104195696646645345017568693556960290397089297313420423163662547514218959615745921689580e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9681225644300572876425900849506895516340812319052388925303653053506641048220019904359821581829675083e-01), SC_(7.9782989446393796951053522656839023251289804639472988588016021583031485971535430511329704484552546596e-02), SC_(-4.1808918914333434371753733790375653608952275952660902225164367817552179817512414079682239507485418078e-02) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8420573596597221832137660449905946196079567665147923168040663120933169844343516260897115460578435178e-01), SC_(1.7702844204160804798820008055058215749332377701289107989854323744605690726290822261592761992294065383e-01), SC_(-1.3999097274753191675004827408172298090429739294559022776637996299756799119150709618069256979066873382e-01) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0896349629311757323426610157922098723182795679608218191287164625954810212683244545006838760287828355e-01), SC_(4.1687571577940545192768082496144276990865744133250349559334343480187712885879429527128682846038130801e-01), SC_(-3.8452317127441947489173866625317209503218537502027936993065604005879141226720204896277237611734123154e-01) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.8678520741744595838452483503075212400889433631420566534129842943872538122233182291904905974591460455e-01), SC_(7.2686042599152124492248009227447546598237263412503879135476071237630459368861913133684643364835163350e-01), SC_(-7.0642184059262150570189258778848254440989765321210360694013219528345346043331450039337737355525016495e-01) }, 
+      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8489541079616491813567618239018413803529343191877338955384946307674082164628470846697688156317155203e-02), SC_(9.9607710601113549805867714757687512920752115193632654501180065726195002874284658240079589849667571939e-01), SC_(-9.9557122017653814791191351618397241856894683187231572661389708203537902087590945615506341428306857878e-01) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982652260205037008487144066019211006708904085366796916497890146502530781069662543345732006726526518e-01), SC_(1.8625914782680083334635936983767829865912237618895923930486185524108090750440963038092703678052146868e-02), SC_(1.8600305314729028705285986128815148949259140846876272922448617011897611120696830708041939830463928082e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982604596473247130754072494970124434335701842996525886981507604113241662815227456893371046119310779e-01), SC_(1.8651482797050521052774312747931928567756703797945406994623458243572956091238160614682444937737553465e-02), SC_(1.8574654258429711889551544828904284596420040348244700244635568039699667323025965699586811645363550028e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982509072388376593502890103573660861337167248592178159170159051650003030233879215714613497479256422e-01), SC_(1.8702619040594197617082245920549144889466348263099779480276448585319400651201611176180783669165737223e-02), SC_(1.8523351821738109231942219340314109021892748430417119869312824835110705662537818931104980189627419676e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982461212034103288891489206561777621622642312006733460438070480214269567598488622865786361306978952e-01), SC_(1.8728187269717348537085986494497327391507605242396533854389411513615466715487918693290478471380764014e-02), SC_(1.8497700441395629817410496502250191061197184125441105870840137294240730148640979408379919233655196262e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981930422232700984989643076973432766663872912399421102734608966248125612675969408100620071828415987e-01), SC_(1.9009442505815667752688984204414974478565514100114715573521511244804092628385932301680373496621072481e-02), SC_(1.8215528137445377235208019519055004913539655030916364909035711860096525073015388997222849754873814476e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981193835832769015428390194749009080152990216544082058131137455313050684079029505678576473830258607e-01), SC_(1.9392986262140011302222023120171842962236529779921020354008319730547748681050799049070884924298439174e-02), SC_(1.7830726729779785571658275815591356825795540981622785233142259353074672791885625139616209281817231507e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980769889448382589770388569652029929297653708547302956809815775151633189511635498462864408085971633e-01), SC_(1.9610334808900266755957159163156998655813528319048209373954506970903594575613089015263550873297637042e-02), SC_(1.7612661875105097450940108016094260312282828788010481280578953659204417359973075301368184793395572729e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977344090592499686352939189404039264929764230760042004649283996653659777124938785818068210489966746e-01), SC_(2.1285367253747307303468686821973296762032229894736810719363480209706159354914318762546377444493480897e-02), SC_(1.5932021338730728138626302804795332148551361008441795854801668978155311296296447115342252285096579396e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973783513117687348129655921207000855720564367892230788696151325848636129351692101862703365158155347e-01), SC_(2.2896746651605506862901415999568207851513698877465048934295095476540249667296184239758197469375747225e-02), SC_(1.4315100382983219695813714200153506344415428952541069811525591787389620944977559561462712182802542956e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9966711276022133779416423771225334928499351833772092827937410105004622309593735390281340927801018163e-01), SC_(2.5800458632414210538017502190227016236017180502766467103255645229367645187342183812798749041978512305e-02), SC_(1.1401039663979737049074385547746680487128697395562114197606828254946912720635898593626117317759576966e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924375733444950185178431217211004604389540076170509414704850636065898106749063652421785258703472304e-01), SC_(3.8883330980405953047705423412470134121411076194004455790837508008165272072905331179589257409228000444e-02), SC_(-1.7342453794443148616164484770366098969667435927739107278859416677444374133813554944579521206868542254e-03) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9864012276024013873142574471346653018354561941744623302013133825811569831699069798129974215256721440e-01), SC_(5.2133532523822952984929004221095683730378587208835932332014956097942334010224283580342574373024421842e-02), SC_(-1.5047176922080978465856892810519610803509780700732578910771972962012126103413018004473280911060008469e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9671539622419280648258224626989626529333364223084129750469865061362236813334569394733052130444229138e-01), SC_(8.0984065899720916410921066429657842558821272800177544235791404627823888220781861632187325128601705397e-02), SC_(-4.4067862614071691287707392616875562353137988402727628893493408444830235522488268500205793954107200790e-02) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8348997688009748412363763034798030709093308589165960195984045467480064886097047515903312743609977994e-01), SC_(1.8096260767458374617009048624920144601271000285368739418544472293394340031988375348476692475838681831e-01), SC_(-1.4499289765339301528611751520433145208623482202062219802572268176947648290515709692837141757901138079e-01) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0434584152960834565104712858337538677300493004900650781801886901333929651432969119908718524081895783e-01), SC_(4.2680042046383284839263311047116836554676010140425536296750230272793080843715768766767590326610863284e-01), SC_(-3.9559330729844975213514437861165465352906052502599339323204725534031042562629408215710703717995727238e-01) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.7208632715913742065446382897479645835781701635033697128957150613398738193527406228793277758154987194e-01), SC_(7.4047280088180207370566165442929492187668936024583789957917062314584342626541695847818619443978447949e-01), SC_(-7.2128096164978425779329673762520881080509059056003671440184848967241340194332014543947406813364783737e-01) }, 
+      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0592769396935641655140237315403248291213552070016242868995096253896688834486885227846936598137006828e-02), SC_(9.9816257007403848030066235587960171278353092298334754301587715927663388387526257819798043428161863264e-01), SC_(-9.9792590013026113903857313284465926827053505230343012401116052168143370427149757637768850114179566751e-01) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983053856365728428472476961341050236246696869140494127940020414498931568118063632052326861271878891e-01), SC_(1.8409078073250276002259313838456422287389087905475757243715465942582083514989223833245167072560823701e-02), SC_(1.8383166325689742604378185792213656770478063644030284954336543995226507332508925806941572059258357500e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983006189283391264792309580205006106632798732626227485635127451556278997024754259298467123881800805e-01), SC_(1.8434948748827795739410166920783358855496687577611874048010764546336412582360214966148559898197951637e-02), SC_(1.8357213369355569580735956754499295188717737021257491452551228016492881120609896492824357733043697370e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982910653825226339566129348864448098220087024851415298949871608548324976957390322215768978080029428e-01), SC_(1.8486690318177699261640184016361176457112943918437847786596436796383686558510261568959735399512940647e-02), SC_(1.8305307127900685405392978146625174246038655359233956869735278626564821316960030234974668738016831794e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982862785448173144108904377878098074302003338945786445801440120976115876676012569730701977042882881e-01), SC_(1.8512561211898195455143816788214455745708386377024275881639348810867176280594105346840558139501039997e-02), SC_(1.8279353842831575816116116528498092352826773897754793956609726220528385386259796663847475593973861786e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982331804601310937304224604654185620290460845920064798320231064951262902957432029336169030520290204e-01), SC_(1.8797145832836341225287832472661684158875279553881153956769245786300392912936212546736009453346321761e-02), SC_(1.7993860483985333725515775824405536064778781653180063028650871548018135373180291088102652608554214723e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981594653944039454010009229731608930400964188929969909977677645154373651345438026549817072335179724e-01), SC_(1.9185229877248459843569837259930310259878826810278026860808941649346801020740902253197289187808256320e-02), SC_(1.7604530062641840881628041891980733874136664069358269701460138132616901805128001829400854358398641324e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981170232225327544110660130995233598280265365583015893175121691587670128687032745640835753382641415e-01), SC_(1.9405151364470319649123805428415619283243870794953946250754253865090856486738176216394591965320764425e-02), SC_(1.7383898613002623581653052193849642940283776308819619767756716945332907003984392347421547105534322736e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977736993933463137450775950066677097831261044286294319808093404408111597466860669194575352844901825e-01), SC_(2.1100013203475143448202457788255842609856347415070414690711822947773335693197034482272557276476384387e-02), SC_(1.5683476528429961139280252279937380161325937343969857968417310468005013158054324257921076388264923694e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9974162950382125787042649121716455242079385979644264303301331049098404943102172787677845800078489058e-01), SC_(2.2730469353803247187044400389622540710351651118106419398715761506749753736604985189481082185668784543e-02), SC_(1.4047523083075509485166457267282788776773894420969903123025368768851314964111856384040998712620292153e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9967050824555224979519174591336184074905895322474733637420344352734594987648608765479679252268251160e-01), SC_(2.5668559446904131887113965640028544389235512384311006740880794729680950348209196622569329937202673871e-02), SC_(1.1099159646185983233863353370149099356674728661652955126710804842553474482480163232448684673777533611e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924286211185677611108918166132378108320746706113244358642099766124632458014771657003539524385593477e-01), SC_(3.8906330057007250408381713180240235056553607573186652777259014517078931326202856144018271219668322812e-02), SC_(-2.1907535383254148168626373572062408462032234517520250183580901827852192247578283392326814976928853759e-03) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9863071881629255801203262178940231052621568648304990364161257113029461063337971663665594165518346542e-01), SC_(5.2313358107225622095828241673842069268819770319164475575707733566482744534445899460954495722908235052e-02), SC_(-1.5660353750055635012860749617707584970451989121518805037913199111992763822624142768078030244944439741e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9667295173231449762046240689481533282856075442833213727103935242310220018219446839454752266366057443e-01), SC_(8.1504768481331788007161104365589953660977177061548297191492473611128736565635608295402338441554705691e-02), SC_(-4.5021972847494304851432067335556851123489688541495641849900299248552210611739489056221969789793853215e-02) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8317855533137385150987773350149280376005808019669564747834480519791966867484841054865267296332553926e-01), SC_(1.8264700472910210280281733425716064789964044949718820700761820876343853639918795555129404132220312320e-01), SC_(-1.4711501379188940153416390020988053919918411282272124311407675567718121801802181486593036675671796433e-01) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0234408779666568143685466536934976417446764802664881084744779655606056298461686632280529293981740734e-01), SC_(4.3101641177384799954373445338966397219531793102053027390116025127302935513477257519246891881296172892e-01), SC_(-4.0028003115649162400822755090455720518546364735265748553888709827027217276125411502227514514672335466e-01) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.6577129704992459342734293860891835237736910537218166311824163522101759103416013427866598338152844574e-01), SC_(7.4615586845139874458315399950521136261112588966445884392918857602525928888591300601772602151858630472e-01), SC_(-7.2747477955385934677057014889716898619479124915749284074100143732133192967159691857950020711985168600e-01) }, 
+      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8902041397031797689366520751523138963942339857272683232920566444289937064700411330883957381739685540e-02), SC_(9.9880357946255027843196924398606955271653412672331055161164196432051463511787920239245804646439137188e-01), SC_(-9.9864953053695532038896311542967207805331017041203788909528633946567585302154649920566537244128869405e-01) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989507404745350379647237302203127134783702461832354635295289388870794196366180365533811117083370831e-01), SC_(1.4485886083960297990498634848628851214831928498229125799684138119892177024164526337692174797670448629e-02), SC_(1.4452938151587555502543851316259800950834864565909136193481326462132758670144568720874806634757500883e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989459666715279507987684380532929982993701081909894624591066713270944935856567143009749348099445727e-01), SC_(1.4518800082370255626973306061287516935226660710358163940551510750801808535910783611105593370505661295e-02), SC_(1.4419956100058242030056265968724423110113603999216980250569899026092785589821618623282207674597393739e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989363865115561135988784460911970825166659399616649889875606095682659445152548358244036710296611777e-01), SC_(1.4584628378956019271932640850302488092075657025449992574003456577763722870206330487062348517704925313e-02), SC_(1.4353991556363608660295655574220958032493270245083877878863508206219486378512761927171422287642750445e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989315801543784423540911296409033043647366690863286567966416097692260609670696707799487911099507909e-01), SC_(1.4617542677024970781278929682077019374762931548691061633292779212751274361312120446153994938779216594e-02), SC_(1.4321009064304748107960049324242452752862637337805356897947499238683208408943464004116997325883404296e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988779939962371298315213400108118914362745050842202510797834303094596623265224977825703816440820733e-01), SC_(1.4979606529473637494041316019910763339248727419203131472285365936327903106655239636962691662500335437e-02), SC_(1.3958191978745600009531936024099672561759428194445187897996198790962203137117565628215418276096126913e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988028056445506199279702455379114210214306416430724853363492276339931371065131425689810069299653174e-01), SC_(1.5473349293111327416118480331747650725031313869493677387974161116074976844490421533957299942847793970e-02), SC_(1.3463412921914614213121237639556767390092197780098116166228394541375386821149182979302702028730437646e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9987591148558485370505976138103491630628074356166210112510975962979278900265451341319052666838688715e-01), SC_(1.5753146697434225058795974095035523231332735094694770979764848378822801133402934836427986541628327150e-02), SC_(1.3183023594463948666991344364980530524396103602942372844203368342179388021720582096642014863870295998e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983961262556458105411816513386501069818868254597543899979739851713011745549242090003291863043360816e-01), SC_(1.7909467461679579613865846453127030740431683822307987641233759491974468137156343038472584788153719816e-02), SC_(1.1022027714560253639775210637358170803625731907710762268322205147523210932800679750596051078399995227e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980030256396930887191418644879858746499286116603833140948641674242316282708649788931471360377120948e-01), SC_(1.9983868319107415100192575817218448002872334427605112144785457794197957548974963015124500960330632884e-02), SC_(8.9429400350182931102462515246756092360839543295569327418622781093899967392101579075705047283542737083e-03) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9971859410574829149542055218946133495999998703062622308574286556112837670807622495531498983998552142e-01), SC_(2.3721985566686811501553785842504292265143700801159531093582400523199741127440730181223853049104697981e-02), SC_(5.1959084061760747247216972187443738573816595465178798376919099189683106332314686770218982589845777935e-03) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9917693553108610108245187459387110710867895185036028369250080655683477578951699279752986546417196886e-01), SC_(4.0564165253432854495962739719292670877985837287590190952513658424683411183252903298570906316652973652e-02), SC_(-1.1693907948011891736346399073379369646285263939726984396456303809247557032844131792753244452252911330e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9833862714223532498010744688715977461168806598690747288717525459318863541168129207120227886401126061e-01), SC_(5.7619315821665505755807469277023845728196594181676552014891883345476566794225348418090613651544831445e-02), SC_(-2.8809755979513188208763166052264396245596987730186982112445949120233730597575117085318376369502829889e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9550282813148011187442008796193919282450391517768171678499412663145272607895548134555661363567896104e-01), SC_(9.4731827715001728394842167045083404424880502660480023599099701680830517630055158928067584272630580487e-02), SC_(-6.6097672659470430511445565993386991293723042460980621503600493772708300136816834870939899267701630847e-02) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7488580947363208179564147601546168112866226007237931556521707915803372220062773907383454915316416844e-01), SC_(2.2270531759915641564428390959261643237507268828655875813370441187815589236168955504059138988493898375e-01), SC_(-1.9513426821812310447331250709147993510680832240493081023161860752378383411231604144945171703488569462e-01) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5047999201852727152029200141398691946094097189026959484621720440391252384040853131710884789523146140e-01), SC_(5.2600739840440057115641306993358779565840766907499100219100954734337117943149800710956696665520559890e-01), SC_(-5.0396976782224493807852110187351280318514711081254077576732604138847199181605549483495869758913976615e-01) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1327981487051663560323287861487799526557318426357663133754105221861872520039091818400141712658488619e-01), SC_(8.5822131856910206307975755122650869086923193783068105639211083604153599058747147318033641183682450386e-01), SC_(-8.4863499452477025561188325402717974396821766661061642322481772003670342956693044080319449123628917079e-01) }, 
+      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-1.8874998553523563180450407596677553759443297406638077877671888636968292269342250146798578804443833955e-01), SC_(9.8202517430076523459567226815465938546160099991006357826594110965447969674969166451594194257839894548e-01), SC_(-9.7968838503511372732980355080304021286004233574178250953181773421728648476453800138580553004953114288e-01) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990230743461869448445678791127692739855483254325094973521364638399647301470778701786295076066841344e-01), SC_(1.3977681743596834750245838542565526868788148525105907036279461386658032363829895912063967821083621420e-02), SC_(1.3943532504578029336223566464310890649533113683351630105746575474244424229833795304874920488538103241e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990182993959446195710647247229655789894087272192991018223122155551540595968020853239245484285382831e-01), SC_(1.4011798009189115440946424983203357697063506917213864415963408126171160102402517954920500108105330871e-02), SC_(1.3909350098446540137998040892200032362998230531072660409764206932461470850614753920053416867944340582e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990087145233340743687363148083709437365125661771030890303935547815366122351784383668727269614239538e-01), SC_(1.4080030854519553869387256354091022075006611901455012492968743022297026887056631461218922416611180400e-02), SC_(1.3840984826000562463507298586847289168517030032198014972508385303739709934919897327599510874817235727e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990039046007347560794974433795859349285564034207694616490402223275328043372974797633640062669854428e-01), SC_(1.4114147434138712802378427844951370551607420853342810579186545315810682561759933627157193849677482057e-02), SC_(1.3806801959804658372619591398212092857153153412847966912073167823894243759539600291883375485071922556e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989502260196613653978264216146024156399873063751297730606299366512347908431919053242252316860296003e-01), SC_(1.4489436697595561124507049144255123371288526433896118736440705972120404661097924241761764708299954793e-02), SC_(1.3430780331105131752185610702820021510950585065908804323267469964167723504319244050213738571874089978e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988747544293069353066537829179260575882047757007492549019748069539230620040354484126779384912576694e-01), SC_(1.5001215029545749933847659975864641865931391330840461915721059755185086271628874400178167869847889009e-02), SC_(1.2917993826264694721926108892215877113225794890847741738148129932526099630756216503817814024316857591e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988308226099731657983151576240197041049174012751792764812244409087930727657331644783678448792904087e-01), SC_(1.5291233051905047096038520294638906781972874594444499867815398497101742249334516320782151364484948558e-02), SC_(1.2627399643574478880468698035197591815527455130858562493759790443716432493078723746069108350777491985e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9984640219639140402613273019667554862930150639016202863777830939274528021875552024478939209428846017e-01), SC_(1.7526323485885982097641938428519069579260358421271219311888913372990209058618455439095372023020540344e-02), SC_(1.0387751384930428488122047379910627057886096355738392117524671170521488626705245794637004721422908426e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980639884593669404425893776595290662877785980161533745963098103525238097471831481848178344690376077e-01), SC_(1.9676504433454567937248530268282368308302071162458460119591299806242144124305023388268650598619695861e-02), SC_(8.2329894545034209975015153877461219543875964135604078659255758514717666391596123103417229683686485863e-03) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972263242283481540743599408497747360870457548541412998469672217116875570127792798886879974903796487e-01), SC_(2.3551183018216021253938001600501009008155573150038780116288028548084796733896793416599159415959118251e-02), SC_(4.3495699021134300166444124225546063387545267250507797699122981168308214469028322968675084635890943764e-03) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9915879545421819350530688005623615186240544270827593274622412564050735515128475466608299752025526140e-01), SC_(4.1008553576976706311793253202245137451698422113077721150856829330199964424353347050839790650622532029e-02), SC_(-1.3154931678629558158982660699935247723551027344608329867102808264119755379967383078768146573341990972e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9827648539531403745215917352563214138968446312144447102479978693505240691548978979441840473622948646e-01), SC_(5.8686103182775385959094432164210470495146664187835729337215293512993909532328740626483958923893141231e-02), SC_(-3.0893124798500284820335880409303644182778189826173654652430374404846006649343381743921738919251947699e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9526992589997827420306117917427182178979741082729092965897483434868497193943333068777040666157481100e-01), SC_(9.7148209448510965618814190119451117927847310257093339481999337817751394945307795550093447421264799168e-02), SC_(-6.9532095588469802480589239010157975152091841708321990467488846359840797625840328044562828776517609113e-02) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7327357090730138720367359153239323902247504897821653720406237386695349159240208217001492967466592893e-01), SC_(2.2964876697546228888931649787788742930944361620108470728002449961617243383843764035729632038084809597e-01), SC_(-2.0311659859397708228829612914540972881961033272228812487026550233039579579564016302202736438925829861e-01) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4069051112564740388498305703743050846741943876819566564676351892344788777074732833738047977587592836e-01), SC_(5.4151589496828042658602571182616923878595213758699386834940240440502083614232854508648303249637786229e-01), SC_(-5.2063493838617445779646407770009371209785483807741597530330738738065076402146210854614754006055477215e-01) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8671357579638665629126370168770921319757407213502466576345439294626879685237098285286502834996393092e-01), SC_(8.7356161496227327149253838986791328231133879539230423927448398220130445285498224963240552394450600870e-01), SC_(-8.6509962228485538958789361261824061503929655387763193064181839580439422746694246738587153880942281811e-01) }, 
+      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-2.2293187234404279005404405123453640992362355261738577610576210777344443465871289033909805344032394449e-01), SC_(9.7483402704931233304677248889105249284034868811789307005518001217555908178599047906139783223849231970e-01), SC_(-9.7154855780636670580019454689623684007923466283994781397066875280116362115119765459157832338091463773e-01) }
+   }};
+//#undef SC_
+
diff --git a/test/test_instances.hpp b/test/test_instances.hpp
index 3214a7c07..cb07620b1 100644
--- a/test/test_instances.hpp
+++ b/test/test_instances.hpp
@@ -365,4 +365,32 @@ namespace boost{ namespace math{
 
    template tools::promote_args<BOOST_MATH_TEST_TYPE>::type zeta(BOOST_MATH_TEST_TYPE s);
 
+   // Jacobi Functions:
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type jacobi_elliptic(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, BOOST_MATH_TEST_TYPE* pcn, BOOST_MATH_TEST_TYPE* pdn, const policies::policy<>&);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type jacobi_elliptic(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, BOOST_MATH_TEST_TYPE* pcn, BOOST_MATH_TEST_TYPE* pdn);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_dn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_dn(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_dc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_dc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_ns(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_ns(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_ds(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_ds(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_nc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_nc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_nd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_nd(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_sc(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cs(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta, const policies::policy<>& pol);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE>::type jacobi_cs(BOOST_MATH_TEST_TYPE k, BOOST_MATH_TEST_TYPE theta);
+
 }} // namespaces
diff --git a/test/test_jacobi.cpp b/test/test_jacobi.cpp
new file mode 100644
index 000000000..e31b3ccce
--- /dev/null
+++ b/test/test_jacobi.cpp
@@ -0,0 +1,114 @@
+//  Copyright John Maddock 2012
+
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#include <pch_light.hpp>
+#include <test_jacobi.hpp>
+
+//
+// DESCRIPTION:
+// ~~~~~~~~~~~~
+//
+// This file tests the Jacobi Elliptic Functions.
+// There are two sets of tests, spot
+// tests which compare our results with selected values computed
+// using the online special function calculator at
+// functions.wolfram.com, while the bulk of the accuracy tests
+// use values generated with NTL::RR at 1000-bit precision
+// and our generic versions of these functions.
+//
+// Note that when this file is first run on a new platform many of
+// these tests will fail: the default accuracy is 1 epsilon which
+// is too tight for most platforms.  In this situation you will
+// need to cast a human eye over the error rates reported and make
+// a judgement as to whether they are acceptable.  Either way please
+// report the results to the Boost mailing list.  Acceptable rates of
+// error are marked up below as a series of regular expressions that
+// identify the compiler/stdlib/platform/data-type/test-data/test-function
+// along with the maximum expected peek and RMS mean errors for that
+// test.
+//
+
+void expected_results()
+{
+   //
+   // Define the max and mean errors expected for
+   // various compilers and platforms.
+   //
+   const char* largest_type;
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   if(boost::math::policies::digits<double, boost::math::policies::policy<> >() == boost::math::policies::digits<long double, boost::math::policies::policy<> >())
+   {
+      largest_type = "(long\\s+)?double|real_concept";
+   }
+   else
+   {
+      largest_type = "long double|real_concept";
+   }
+#else
+   largest_type = "(long\\s+)?double";
+#endif
+
+   add_expected_result(
+      ".*",                          // compiler
+      ".*",                          // stdlib
+      ".*",                          // platform
+      largest_type,                  // test type(s)
+      ".*Mathworld.*",               // test data group
+      ".*", 500, 250);               // test function
+   add_expected_result(
+      ".*",                          // compiler
+      ".*",                          // stdlib
+      ".*",                          // platform
+      largest_type,                  // test type(s)
+      ".*Large Phi.*",               // test data group
+      ".*", 50000, 5000);            // test function
+   add_expected_result(
+      ".*",                          // compiler
+      ".*",                          // stdlib
+      ".*",                          // platform
+      largest_type,                  // test type(s)
+      ".*near 1.*",               // test data group
+      ".*", 7000, 500);            // test function
+   //
+   // Catch all cases come last:
+   //
+   add_expected_result(
+      ".*",                          // compiler
+      ".*",                          // stdlib
+      ".*",                          // platform
+      largest_type,                  // test type(s)
+      ".*",                          // test data group
+      ".*", 50, 20);               // test function
+   //
+   // Finish off by printing out the compiler/stdlib/platform names,
+   // we do this to make it easier to mark up expected error rates.
+   //
+   std::cout << "Tests run with " << BOOST_COMPILER << ", "
+      << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl;
+}
+
+
+int test_main(int, char* [])
+{
+    expected_results();
+    BOOST_MATH_CONTROL_FP;
+
+    test_spots(0.0F, "float");
+    test_spots(0.0, "double");
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+    test_spots(0.0L, "long double");
+#ifndef BOOST_MATH_NO_REAL_CONCEPT_TESTS
+    test_spots(boost::math::concepts::real_concept(0), "real_concept");
+#endif
+#else
+   std::cout << "<note>The long double tests have been disabled on this platform "
+      "either because the long double overloads of the usual math functions are "
+      "not available at all, or because they are too inaccurate for these tests "
+      "to pass.</note>" << std::cout;
+#endif
+
+    return 0;
+}
diff --git a/test/test_jacobi.hpp b/test/test_jacobi.hpp
new file mode 100644
index 000000000..08567f539
--- /dev/null
+++ b/test/test_jacobi.hpp
@@ -0,0 +1,182 @@
+// Copyright John Maddock 2006.
+// Copyright Paul A. Bristow 2007, 2009
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#ifdef _MSC_VER
+#  pragma warning(disable : 4756) // overflow in constant arithmetic
+// Constants are too big for float case, but this doesn't matter for test.
+#endif
+
+#include <boost/math/concepts/real_concept.hpp>
+#include <boost/test/test_exec_monitor.hpp>
+#include <boost/test/floating_point_comparison.hpp>
+#include <boost/math/special_functions/math_fwd.hpp>
+#include <boost/array.hpp>
+#include "functor.hpp"
+
+#include "handle_test_result.hpp"
+#include "table_type.hpp"
+
+#include <boost/math/special_functions/jacobi_elliptic.hpp>
+
+#ifndef SC_
+#define SC_(x) static_cast<typename table_type<T>::type>(BOOST_JOIN(x, L))
+#endif
+
+template <class Real, typename T>
+void do_test_sn(T& data, const char* type_name, const char* test)
+{
+   typedef typename T::value_type row_type;
+   typedef Real                   value_type;
+
+   std::cout << "Testing: " << test << std::endl;
+
+#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS)
+    value_type (*fp2)(value_type, value_type) = boost::math::jacobi_sn<value_type, value_type>;
+#else
+    value_type (*fp2)(value_type, value_type) = boost::math::jacobi_sn;
+#endif
+    boost::math::tools::test_result<value_type> result;
+
+    result = boost::math::tools::test_hetero<Real>(
+      data,
+      bind_func<Real>(fp2, 1, 0),
+      extract_result<Real>(2));
+    handle_test_result(result, data[result.worst()], result.worst(),
+      type_name, "boost::math::jacobi_sn", test);
+
+#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS)
+    fp2 = boost::math::jacobi_cn<value_type, value_type>;
+#else
+    fp2 = boost::math::jacobi_cn;
+#endif
+    result = boost::math::tools::test_hetero<Real>(
+      data,
+      bind_func<Real>(fp2, 1, 0),
+      extract_result<Real>(3));
+    handle_test_result(result, data[result.worst()], result.worst(),
+      type_name, "boost::math::jacobi_cn", test);
+
+#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS)
+    fp2 = boost::math::jacobi_dn<value_type, value_type>;
+#else
+    fp2 = boost::math::jacobi_dn;
+#endif
+    result = boost::math::tools::test_hetero<Real>(
+      data,
+      bind_func<Real>(fp2, 1, 0),
+      extract_result<Real>(4));
+    handle_test_result(result, data[result.worst()], result.worst(),
+      type_name, "boost::math::jacobi_dn", test);
+
+   std::cout << std::endl;
+
+}
+
+template <typename T>
+void test_spots(T, const char* type_name)
+{
+    // Function values calculated on http://functions.wolfram.com/
+    // Note that Mathematica's Sn/Cn/Dn accepts k^2 as the second parameter.
+    // Arguments here are theta, k, sn, cn, dn
+    static const boost::array<boost::array<T, 5>, 36> data1 = {{
+        {{ SC_(0), SC_(0), SC_(0), SC_(1), SC_(1) }},
+        {{ ldexp(T(1), -25), ldexp(T(1), -25), SC_(2.98023223876953080883700663838486782870427050521881839342311e-8), SC_(0.99999999999999955591079014993741669975171697261290223678373), SC_(0.99999999999999999999999999999960556954738949421406900774443) }},
+        {{ -ldexp(T(1), -25), ldexp(T(1), -25), SC_(-2.98023223876953080883700663838486782870427050521881839342311e-8), SC_(0.99999999999999955591079014993741669975171697261290223678373), SC_(0.99999999999999999999999999999960556954738949421406900774443) }},
+        {{ SC_(0.25), ldexp(T(1), -25), SC_(0.247403959254522927383635623557663763268693729825996390997241), SC_(0.968912421710644784709721529742747886950140086772629513814665), SC_(0.99999999999999997281786831901333837240938011109848356555885) }},
+        {{ SC_(-0.25), ldexp(T(1), -25), SC_(-0.247403959254522927383635623557663763268693729825996390997241), SC_(0.968912421710644784709721529742747886950140086772629513814665), SC_(0.99999999999999997281786831901333837240938011109848356555885) }},
+        {{ SC_(1.25), ldexp(T(1), -25), SC_(0.948984619355586147780156037971989352776684194861616269831136), SC_(0.315322362395268865789580233344649598639316847638615703458263), SC_(0.99999999999999960006577747263860127231780811081154547949983) }},
+        {{ SC_(-1.25), ldexp(T(1), -25), SC_(-0.948984619355586147780156037971989352776684194861616269831136), SC_(0.315322362395268865789580233344649598639316847638615703458263), SC_(0.99999999999999960006577747263860127231780811081154547949983) }},
+        {{ SC_(25), ldexp(T(1), -25), SC_(-0.132351750097778560056127137329035522219365438979106560464704), SC_(0.991202811863472859528158119981178957382802975691690722810123), SC_(0.99999999999999999222089563757583834413059580275315226870704) }},
+        {{ SC_(-25), ldexp(T(1), -25), SC_(0.132351750097778560056127137329035522219365438979106560464704), SC_(0.991202811863472859528158119981178957382802975691690722810123), SC_(0.99999999999999999222089563757583834413059580275315226870704) }},
+        {{ ldexp(T(1), -25), SC_(0.5), SC_(2.98023223876953058825550995757802173334628440851964836958219e-8), SC_(0.99999999999999955591079014993744956895610118130967536624417), SC_(0.99999999999999988897769753748438088116649141278818704012037) }},
+        {{ -ldexp(T(1), -25), SC_(0.5), SC_(-2.98023223876953058825550995757802173334628440851964836958219e-8), SC_(0.99999999999999955591079014993744956895610118130967536624417), SC_(0.99999999999999988897769753748438088116649141278818704012037) }},
+        {{ SC_(0.25), SC_(0.5), SC_(0.246781405136141600483623741101255389743847413013817188632739), SC_(0.969071172865559727608777289021929824625726812182428398055476), SC_(0.992358168465276394946615469032829292963938826683866720698130) }},
+        {{ SC_(-0.25), SC_(0.5), SC_(-0.246781405136141600483623741101255389743847413013817188632739), SC_(0.969071172865559727608777289021929824625726812182428398055476), SC_(0.992358168465276394946615469032829292963938826683866720698130) }},
+        {{ SC_(1.25), SC_(0.5), SC_(0.928561236426319775700204388269999130782711902203415239399579), SC_(0.371179242693370810357222594552131893184749696381729988511999), SC_(0.885688154799196841458565445994481097477880319663264816077719) }},
+        {{ SC_(-1.25), SC_(0.5), SC_(-0.928561236426319775700204388269999130782711902203415239399579), SC_(0.371179242693370810357222594552131893184749696381729988511999), SC_(0.885688154799196841458565445994481097477880319663264816077719) }},
+        {{ SC_(25), SC_(0.5), SC_(-0.969223071486651608400225080456020493867827336842041561445359), SC_(-0.246184154035106463351874891855925292474628176040625311168501), SC_(0.874729477852721764836147376110255133761608728373832418508248) }},
+        {{ SC_(-25), SC_(0.5), SC_(0.969223071486651608400225080456020493867827336842041561445359), SC_(-0.246184154035106463351874891855925292474628176040625311168501), SC_(0.874729477852721764836147376110255133761608728373832418508248) }},
+        {{ ldexp(T(1), -25), 1 - ldexp(T(1), -9), SC_(2.98023223876953036939562331632512854347569015560128614888589e-8), SC_(0.99999999999999955591079014993754766348947956082687878223721), SC_(0.99999999999999955764381956001984590118394542979655101564079) }},
+        {{ -ldexp(T(1), -25), 1 - ldexp(T(1), -9), SC_(-2.98023223876953036939562331632512854347569015560128614888589e-8), SC_(0.99999999999999955591079014993754766348947956082687878223721), SC_(0.99999999999999955764381956001984590118394542979655101564079) }},
+        {{ SC_(0.25), 1 - ldexp(T(1), -9), SC_(0.244928335616519632082236089277654937383208524525331032303082), SC_(0.969541185516180906431546524888118346090913555188425579774305), SC_(0.969661908643964623248878987955178702010392829596222190545649) }},
+        {{ SC_(-0.25), 1 - ldexp(T(1), -9), SC_(-0.244928335616519632082236089277654937383208524525331032303082), SC_(0.969541185516180906431546524888118346090913555188425579774305), SC_(0.969661908643964623248878987955178702010392829596222190545649) }},
+        {{ SC_(1.25), 1 - ldexp(T(1), -9), SC_(0.848768940045053312079390719205939167551169094157365783446523), SC_(0.528763923140371497228677918580246099580380684604621321430057), SC_(0.531415689278260818860813380561526095359692710060403584603095) }},
+        {{ SC_(-1.25), 1 - ldexp(T(1), -9), SC_(-0.848768940045053312079390719205939167551169094157365783446523), SC_(0.528763923140371497228677918580246099580380684604621321430057), SC_(0.531415689278260818860813380561526095359692710060403584603095) }},
+        {{ SC_(25), 1 - ldexp(T(1), -9), SC_(-0.0252326124525503880903568715488227138184083895871544015366337), SC_(-0.999681606947341709011836635135181960590782564534371631099332), SC_(0.999682849652724146508471774051629114156076052044812654903417) }},
+        {{ SC_(-25), 1 - ldexp(T(1), -9), SC_(0.0252326124525503880903568715488227138184083895871544015366337), SC_(-0.999681606947341709011836635135181960590782564534371631099332), SC_(0.999682849652724146508471774051629114156076052044812654903417) }},
+
+        // Try modulus > 1
+        {{ ldexp(T(1), -25), SC_(1.5), SC_(2.98023223876952981622027157475276613133414644789222481971590e-8), SC_(0.999999999999999555910790149937712522591174851747994454928040), SC_(0.999999999999999000799277837359575841918151654603571877092161) }},
+        {{ -ldexp(T(1), -25), SC_(1.5), SC_(-2.98023223876952981622027157475276613133414644789222481971590e-8), SC_(0.999999999999999555910790149937712522591174851747994454928040), SC_(0.999999999999999000799277837359575841918151654603571877092161) }},
+        {{ SC_(0.25), SC_(1.5), SC_(0.241830488135945315134822478837394038661484435596992059686086), SC_(0.970318512143270619246031961334217540099946232418710982266812), SC_(0.931888155181641649031244632258710371461078255228024421800363) }},
+        {{ SC_(-0.25), SC_(1.5), SC_(-0.241830488135945315134822478837394038661484435596992059686086), SC_(0.970318512143270619246031961334217540099946232418710982266812), SC_(0.931888155181641649031244632258710371461078255228024421800363) }},
+        {{ SC_(1.25), SC_(1.5), SC_(0.665875890711922169121186264316618499018039094009893317545462), SC_(0.746062529663971452521312655373498959968622875614588791642250), SC_(-0.0486921028438866868299166778939466685768843580182675008164949) }},
+        {{ SC_(-1.25), SC_(1.5), SC_(-0.665875890711922169121186264316618499018039094009893317545462), SC_(0.746062529663971452521312655373498959968622875614588791642250), SC_(-0.0486921028438866868299166778939466685768843580182675008164949) }},
+        {{ SC_(25), SC_(1.5), SC_(0.618665338981368217712277210270169521641154921220796362724248), SC_(0.785654630447163313102421517325310755764805805534154371583941), SC_(0.372585153048138377269609818284480926623056458773704266654150) }},
+        {{ SC_(-25), SC_(1.5), SC_(-0.618665338981368217712277210270169521641154921220796362724248), SC_(0.785654630447163313102421517325310755764805805534154371583941), SC_(0.372585153048138377269609818284480926623056458773704266654150) }},
+
+        // Special Values:
+        {{ SC_(0), SC_(0.5), SC_(0), SC_(1), SC_(1) }},
+        {{ SC_(5), SC_(0), SC_(-0.958924274663138468893154406155993973352461543964601778131672), SC_(0.283662185463226264466639171513557308334422592252215944930359), SC_(1) }},
+        {{ SC_(5), SC_(1), SC_(0.999909204262595131210990447534473021089812615990547862736429), SC_(0.0134752822213045573055191382448821552908373539417006868332819), SC_(0.0134752822213045573055191382448821552908373539417006868332819) }},
+    }};
+    do_test_sn<T>(data1, type_name, "Jacobi Elliptic: Mathworld Data");
+
+#include "jacobi_elliptic.ipp"
+    do_test_sn<T>(jacobi_elliptic, type_name, "Jacobi Elliptic: Random Data");
+#include "jacobi_elliptic_small.ipp"
+    do_test_sn<T>(jacobi_elliptic_small, type_name, "Jacobi Elliptic: Random Small Values");
+#include "jacobi_near_1.ipp"
+    do_test_sn<T>(jacobi_near_1, type_name, "Jacobi Elliptic: Modulus near 1");
+#include "jacobi_large_phi.ipp"
+    do_test_sn<T>(jacobi_large_phi, type_name, "Jacobi Elliptic: Large Phi");
+
+    //
+    // Sanity checks for all the various derived functions - these are all
+    // trivial wrappers around the main three that are tested above - so just
+    // use a simple sanity check for each one.  
+    // Test values are from functions.wolfram.com:
+    //
+    T tol = boost::math::tools::epsilon<T>() * 100;
+    boost::math::policies::policy<> pol;
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cd(T(0.5), T(0.5)), static_cast<T>(0.905869360370352996327275878479104183407762212476128499788493L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cd(T(0.5), T(0.5), pol), static_cast<T>(0.905869360370352996327275878479104183407762212476128499788493L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cn(T(0.5), T(0.5)), static_cast<T>(0.879941022963758342138211939938800035594045353539382810624647L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cn(T(0.5), T(0.5), pol), static_cast<T>(0.879941022963758342138211939938800035594045353539382810624647L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cs(T(0.5), T(0.5)), static_cast<T>(1.85218402142505803268146025319200184620073865036147924150565L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_cs(T(0.5), T(0.5), pol), static_cast<T>(1.85218402142505803268146025319200184620073865036147924150565L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_dc(T(0.5), T(0.5)), static_cast<T>(1.10391193669599654696698383614539220889596741980833071370343L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_dc(T(0.5), T(0.5), pol), static_cast<T>(1.10391193669599654696698383614539220889596741980833071370343L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_dn(T(0.5), T(0.5)), static_cast<T>(0.971377398838178842823315157470233933307542433588855341182382L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_dn(T(0.5), T(0.5), pol), static_cast<T>(0.971377398838178842823315157470233933307542433588855341182382L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_ds(T(0.5), T(0.5)), static_cast<T>(2.04464805020871497502900445828888632133468724223115900866414L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_ds(T(0.5), T(0.5), pol), static_cast<T>(2.04464805020871497502900445828888632133468724223115900866414L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_nc(T(0.5), T(0.5)), static_cast<T>(1.13643979983097851593855424992691981204889859711476187519109L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_nc(T(0.5), T(0.5), pol), static_cast<T>(1.13643979983097851593855424992691981204889859711476187519109L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_nd(T(0.5), T(0.5)), static_cast<T>(1.02946599457230050141998045852435702297405263760707971258676L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_nd(T(0.5), T(0.5), pol), static_cast<T>(1.02946599457230050141998045852435702297405263760707971258676L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_ns(T(0.5), T(0.5)), static_cast<T>(2.10489563855842977359275221390569031239706339764770047142101L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_ns(T(0.5), T(0.5), pol), static_cast<T>(2.10489563855842977359275221390569031239706339764770047142101L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sc(T(0.5), T(0.5)), static_cast<T>(0.539903156723383602910722041849329275299051877814755451255071L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sc(T(0.5), T(0.5), pol), static_cast<T>(0.539903156723383602910722041849329275299051877814755451255071L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sd(T(0.5), T(0.5)), static_cast<T>(0.489081727242945953222289853693492188561192086497066116267160L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sd(T(0.5), T(0.5), pol), static_cast<T>(0.489081727242945953222289853693492188561192086497066116267160L), tol);
+
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sn(T(0.5), T(0.5)), static_cast<T>(0.475082936028536510082218324703870258745078171807428948028252L), tol);
+    BOOST_CHECK_CLOSE_FRACTION(boost::math::jacobi_sn(T(0.5), T(0.5), pol), static_cast<T>(0.475082936028536510082218324703870258745078171807428948028252L), tol);
+
+}
+

From 7e2f70a685cb85ab6b2304b73d7927f688aa5e93 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 17 May 2012 10:13:27 +0000
Subject: [PATCH 003/115] Fix some gcc-linux test errors and warnings. Update
 docs to match.

[SVN r78493]
---
 doc/sf_and_dist/html/index.html               |    2 +-
 doc/sf_and_dist/html/index/s13.html           |    4 +-
 doc/sf_and_dist/html/index/s14.html           |    4 +-
 doc/sf_and_dist/html/index/s15.html           |    4 +-
 doc/sf_and_dist/html/index/s16.html           |    4 +-
 doc/sf_and_dist/html/index/s17.html           |    4 +-
 .../main_overview/conventions.html            |    2 +-
 .../main_overview/navigation.html             |    2 +-
 .../special/jacobi/jacobi_elliptic.html       |   18 +-
 doc/sf_and_dist/jacobi_elliptic.qbk           |    6 +-
 test/jacobi_elliptic.ipp                      |  800 ++--
 test/jacobi_elliptic_small.ipp                | 3362 ++++++++---------
 test/jacobi_large_phi.ipp                     |  600 +--
 test/jacobi_near_1.ipp                        |  680 ++--
 test/test_jacobi.cpp                          |   21 +
 15 files changed, 2769 insertions(+), 2744 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 85dacbe28..7aade3401 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -570,7 +570,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: May 16, 2012 at 16:09:40 GMT</small></p></td>
+<td align="left"><p><small>Last revised: May 17, 2012 at 10:07:59 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 9e64e628d..f5454540a 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1330712">
+<div class="section id1299305">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1330712"></a>Function Index</h2></div></div></div>
+<a name="id1299305"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index f39426b2c..6902d2e2b 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1349414">
+<div class="section id1318008">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1349414"></a>Class Index</h2></div></div></div>
+<a name="id1318008"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index d00091a6d..18073d047 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1350355">
+<div class="section id1318949">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1350355"></a>Typedef Index</h2></div></div></div>
+<a name="id1318949"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 49c699e23..7e48607e9 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1352719">
+<div class="section id1321312">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1352719"></a>Macro Index</h2></div></div></div>
+<a name="id1321312"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index eadce3121..2cc4aaef7 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1353945">
+<div class="section id1322539">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1353945"></a>Index</h2></div></div></div>
+<a name="id1322539"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index d573de825..2425d341c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id863436"></a>
+        <a class="indexterm" name="id831761"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 32cfa7acb..853c7b232 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id863307"></a>
+        <a class="indexterm" name="id831631"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
index 148a98815..42584a0f1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -156,11 +156,13 @@
           <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.accuracy"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.accuracy">Accuracy</a>
         </h6>
 <p>
-          These functions are computed using only basic arithmetic operations, so
-          there isn't much variation in accuracy over differing platforms. Note that
-          only results for the widest floating point type on the system are given
-          as narrower types have <a class="link" href="../../backgrounders/relative_error.html#zero_error">effectively zero error</a>.
-          All values are relative errors in units of epsilon.
+          These functions are computed using only basic arithmetic operations and
+          trigomometric functions, so there isn't much variation in accuracy over
+          differing platforms. Typically errors are trivially small for small angles,
+          and as is typical for cyclic functions, grow as the angle increases. Note
+          that only results for the widest floating point type on the system are
+          given as narrower types have <a class="link" href="../../backgrounders/relative_error.html#zero_error">effectively zero
+          error</a>. All values are relative errors in units of epsilon.
         </p>
 <div class="table">
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.errors_rates_in_the_jacobi_elliptic_functions"></a><p class="title"><b>Table&#160;47.&#160;Errors Rates in the Jacobi Elliptic Functions</b></p>
@@ -224,17 +226,17 @@
                 </td>
 <td>
                   <p>
-                    Red Hat Linux / G++ 3.4
+                    Ubuntu Linux / G++ 4.7
                   </p>
                 </td>
 <td>
                   <p>
-                    Peak=2.6 Mean=1.7
+                    Peak=2.0 Mean=0.5
                   </p>
                 </td>
 <td>
                   <p>
-                    Peak=2.2 Mean=1.8
+                    Peak=25000 Mean=1500
                   </p>
                 </td>
 </tr>
diff --git a/doc/sf_and_dist/jacobi_elliptic.qbk b/doc/sf_and_dist/jacobi_elliptic.qbk
index faf2635e2..3c6413a67 100644
--- a/doc/sf_and_dist/jacobi_elliptic.qbk
+++ b/doc/sf_and_dist/jacobi_elliptic.qbk
@@ -88,8 +88,10 @@ these are sine waves, while as /k/ tends to 1 they become hyperbolic functions:
 
 [heading Accuracy]
 
-These functions are computed using only basic arithmetic operations, so
+These functions are computed using only basic arithmetic operations and trigomometric functions, so
 there isn't much variation in accuracy over differing platforms.
+Typically errors are trivially small for small angles, and as is typical for cyclic
+functions, grow as the angle increases.
 Note that only results for the widest floating point type on the 
 system are given as narrower types have __zero_error.  All values
 are relative errors in units of epsilon.
@@ -97,7 +99,7 @@ are relative errors in units of epsilon.
 [table Errors Rates in the Jacobi Elliptic Functions
 [[Significand Size] [Platform and Compiler] [[phi] < 1] [Large [phi]] ]
 [[53] [Win32 / Visual C++ 8.0] [Peak=2 Mean=0.5] [Peak=44000 Mean=2500] ]
-[[64] [Red Hat Linux / G++ 3.4] [Peak=2.6 Mean=1.7] [Peak=2.2 Mean=1.8]  ]
+[[64] [Ubuntu Linux / G++ 4.7] [Peak=2.0 Mean=0.5] [Peak=25000 Mean=1500]  ]
 ]
 
 
diff --git a/test/jacobi_elliptic.ipp b/test/jacobi_elliptic.ipp
index 3ec0407cb..dcaae4f5b 100644
--- a/test/jacobi_elliptic.ipp
+++ b/test/jacobi_elliptic.ipp
@@ -2,406 +2,406 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 400> jacobi_elliptic = {{
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7384321813508780300050309993112921610348339609531096226291156957843807163438391463300771570266454611e-02), SC_(9.9524685071841496279438927849850673342525676921414792528840427410727111940782381944976305408868157855e-01), SC_(9.9995488439733316729114394585903874689886199946693440341361736436672692239264636048488084336908171547e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7383306026428126815811673852101862643417212675894886262329096942831342806175591481538515201116435095e-02), SC_(9.9524695011206291426731901545274769005867525867705503210833924341584688692109569818882782443312019870e-01), SC_(9.9992353321916073154296514614318371763529995049379965142148455053362169878708374701587696243287582131e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7382963663268679354766311462039914384149178492941126840831062817834448292082576674044335924290112792e-02), SC_(9.9524698361168545268757042933526662768772514619668023376490370653166168736869277815425438301697322693e-01), SC_(9.9991296657753407444565165371686075323189094367991128619066744668429579140503359966446931860569605749e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7380331287488173017819681812505333548000401340832607031998520409371778408842832201970632399407455377e-02), SC_(9.9524724118097360944629737689090579536626111956092105184429209919209960381948277540779135011872980164e-01), SC_(9.9983172185713251267253025953154802657840786163407200767760200375372426265381549093953869220602182213e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7378277454797060918439287025630752988524259325176347053163180340804501139998370882347991305783292950e-02), SC_(9.9524744213684697238369251137951559191374873239697065458847170083807556278595809556474002748294261664e-01), SC_(9.9976833370589598055738289274893465677056797771478451409770833086130339040015264801585644093126658918e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7373867428466078827183319249605829662038878958674322241785141561706308176062148140500575389736858636e-02), SC_(9.9524787361843859046684503694959443606213073331077397309037690642929126741546581484860725317608308903e-01), SC_(9.9963222736499384529570421859460465646281312249068720158613197297025393833765853405888603462853042983e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7371193424879810007588652514672604171038551577576512840133215162813719206019907024377008226545048940e-02), SC_(9.9524813523614031580155154272347701177066765446592058958809789667054121097494545539509044453284397477e-01), SC_(9.9954970099303609847458849068667534444745484953685258900209171332658289031259888119908884757012452532e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339839179579928018704143000418077269746964304983646252493319558842047662986337736134976401214155303e-02), SC_(9.9525120231451793830985245843366966203733236112111860397852232906222180662225991758767056042339001978e-01), SC_(9.9858209994199781278941437194680143132324188699653873991712233555081338659514668305299268048007246328e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339782204735098983141505623993711911459001259399602837752570540694687172295574882766475269842999767e-02), SC_(9.9525120788690065078512180252804658575870883738949865086421010712034580246577640951605540994760241665e-01), SC_(9.9858034179693371185530389839478102909306909444244139828444148460849700760700112751223062617432481898e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7324357382337915060878514538001614103127959113855749132567239992517451675127438717163091023277436887e-02), SC_(9.9525271637916917939363212827434662588809382803755724970123962674618546815060076204600270615937503766e-01), SC_(9.9810437384215507531192865121492102169160078954931664380383811419406897938852089977538372535612829971e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7283832207787332968350504435429144214762136106042661009244142576287985290132328716551768340406726525e-02), SC_(9.9525667844580027212519964525662529454780451004601160492220566958669619783126116364988358493401101876e-01), SC_(9.9685402331179302384119860067365790061187418556554456085008029417476701630546266620873973439295183575e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7278693925629101473730435341228310212032309563196883073408404976412708107672325578164629264874000079e-02), SC_(9.9525718068654182996379555937806239819599280949500315783758413223431440712177599882842080674201603958e-01), SC_(9.9669550352317052980773857626559666269204531893591114427801701253901312521428606453243059354958930545e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7259775696151969231560088118671897900432100312079923769575924893086166745621797945635252162042457459e-02), SC_(9.9525902961567457799459980362930626346578307070578660454715450064990786754293178291486280639555469960e-01), SC_(9.9611189149631570780194584866472514410147478802889450853381129958809506344781648993683324004393139400e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7257657583072734398564817378715512213597927085867646425816327114748354915967246517590740628001648382e-02), SC_(9.9525923660192864077140433651715283184822491030430309366345862602952814976707227038950564349076111474e-01), SC_(9.9604655229407085613020817827545499990274574505860169796764685614255261186781008745763895029260399934e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7244982770042818904024531685011575954627230233210286803989361976045451794730571449048456332621323951e-02), SC_(9.9526047511495907655064681291117857597207801050777388462844588407020878200858505148516677103386126487e-01), SC_(9.9565557382340077224630623621638890196227919522504229996558938083078176693734660018540050675794907254e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7242804401238330394641034407571773598415791334970660265829118621816630813903078372035638501402854060e-02), SC_(9.9526068795676969770830147652098548970870591187020705631353682973051952503866517509360167878496802699e-01), SC_(9.9558838001891729294499891780505516968777413390971340214047171239353816575095609120301571391073133445e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241971830040626580775446834986136249520903646682302901559733248423563672355475550286992004247011330e-02), SC_(9.9526076930350549471991585281853568963609976679114746406156151825336912211360294679020458186631077546e-01), SC_(9.9556269875012748079193459899059614648026964684907523159920139031085488131527377860967239854162520648e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241623119621507768675533305231494633519052635102622629454283243024320020666848207623354683904466225e-02), SC_(9.9526080337420175720684817572609318291152213025067248310909549916814881246189911074085103017210067969e-01), SC_(9.9555194254819173899689090341202623861942977239356687223773368135903981199872362824922639858352857970e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7234391800827738968992450665433357666742411135127401009733638701177282347102378993477236969678654384e-02), SC_(9.9526150988125885796360273996610273175186092020643789825948701988318876024022145047763437281682892141e-01), SC_(9.9532889129818059354033929751614120883992975273268479379992266644335702830351636902588795874617070406e-01) }, 
-      { SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7233298644478973403186335285900151115960047949746687839215967221911192031090096952634390287961810058e-02), SC_(9.9526161667910893238555566309439694986630762455664353906763841267218133910312675011879044026031301748e-01), SC_(9.9529517329166101513341571318056995313554164948688445541889776316051021077409476762097381272562596493e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2664257541417004306368951282691748727550124386720100600608750546318698226257203720501683038955900435e-01), SC_(9.9194841503601700817490236765031671061294384597914801836296273830499788073745688271122867056931693804e-01), SC_(9.9992370169081134090096139778728212576933539830520415345599126533770335253944052333509204238907245252e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2664034438368367615558599657163363971530646734795711968270194977547712684218447066591858350732790914e-01), SC_(9.9194869987030175974065452521412422683585122017884833703172127477318391160839598306916141357487061604e-01), SC_(9.9987068186822403724749028083081518011247091434035237209533262760757214065053721683798188881413986251e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663959243421258905813608345822828017922530244400625498512136982817465216522876223180316746892978949e-01), SC_(9.9194879587007742159475715284033058520863291944391982961636532662432995118718631907184665515795900253e-01), SC_(9.9985281208317985060971531909892334434677570476838685775408615707510438112357380797799157313711172762e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663381084916491805090059492100784238269531877861315216778816447532202573932684348672955289435329564e-01), SC_(9.9194953397328531710160500722460026622655952036103040094265110799584619676852721018077456040008038541e-01), SC_(9.9971541642789849558372993501158595197975574212963933886048158773290926889665199945423225402810274253e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2662929998242081571139218814069795892923025976302653342009659020548480739650785177125529517333216777e-01), SC_(9.9195010982708302717556304478333609322185594815599681184080622604103482677714560248637311499973443224e-01), SC_(9.9960822036141720568423059443779597670253897270187040517610329946323987386528311228454125508327135443e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661961429460418896967396810246571405727207422895958972385864065275488877136482238636675755124590557e-01), SC_(9.9195134622414100866733580145832318164333662539872220791472939170731476462823729405537088602256531729e-01), SC_(9.9937805532816590734549896953199729957319400587793257255984019593010016180390682729079027380693079026e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661374149642430498275814078314106907940053959163726876931088942592173877800165066908556638658111681e-01), SC_(9.9195209585154697731347941628428426390274881177960013587295374143129739974658168687491437531765414110e-01), SC_(9.9923850109148547626583577239570508951580732513750278611967550553394336805805481340265773352381893379e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654488424423158028146538144364661933525780622463738133669996961977781584193025131615978691374736521e-01), SC_(9.9196088243015612875932298709053672424734467141780120825856707350305433097042525294321552164863047109e-01), SC_(9.9760245654598811811584699102546894291904546191886429980627001499665291127151607954102898970245409851e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654475912933657371715784577955371713950703838798566033558563166548518653854245032696681907807858998e-01), SC_(9.9196089839111006557460998819888205150549888102742495979786588774847517740582706614262145998016077843e-01), SC_(9.9759948415480573100107351286434486993251335277288542659411034077442010567990044154536613504939145113e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2651088778028249529681324961472643930079008980008330443355801794393510519029990510797116683182423634e-01), SC_(9.9196521878191110759219578926460974418887553288384632411906981490130493843683671418532806952146307632e-01), SC_(9.9679483689080146267036555206087036941264673152290486533337176224825544066841611926466991550562261874e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2642190862830527580721215526505229730209030323519852184974507764030465101007745564782832625354258426e-01), SC_(9.9197656273662858755859536262180938253203297732542725317281233590840843833734141008855041566100980432e-01), SC_(9.9468147004035723310154343069206567712485541810261085505258701220192600870722139834124181369745440365e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2641062779058421570460511065537410136170983657735378675244278309981837665101907468118588301864017788e-01), SC_(9.9197800035161585107950888704067358591074934045565763068610700126705898581352101079650398461144515141e-01), SC_(9.9441357947410335444584081726543013089369655154563276876730738364115365115945214421916656677513127714e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636909579190592105840772186634053855349665235538976974328031718322404357760490206890129340398145436e-01), SC_(9.9198329201087661526570442454915583057671389462271501447012368719319859755566546725291094557801848466e-01), SC_(9.9342738693000332599023435146912056910259930440443406932062169067850277571529149341681342988839858382e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636444600483454929809127650268940119326928490721071275191947418049108665734760052441701951562321976e-01), SC_(9.9198388433779066797744876757243919372651978497089148515009099094125826299863226947736370553030004936e-01), SC_(9.9331698429837425360137946605738697988644994627479783349201698499483352546906337696828993453198700348e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633662245544303531719706451224656938088018551336847850918095777656808440418945955176998974002039419e-01), SC_(9.9198742826033377437823497104917645079765256177257169457781597834796787192740582416312249294742280701e-01), SC_(9.9265638818123717829044416267324424208436635214457530159464907190816190360604911936503335242971313706e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633184067787117083347366979634799834393108210376717864379715524888076823028318808344928893828596585e-01), SC_(9.9198803724185150828250582980593063042679670221557857339102660580508587204564758906924039446639017382e-01), SC_(9.9254286360607095310872869643825082215490324697349858219115342380174729398452659970029364958049644953e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633001309656437482138428320121532543634522262273343831850781936735439680488083844595421989351804066e-01), SC_(9.9198826998660718716837813804502039249483935740565168392192363791315425400298946293811987436525091633e-01), SC_(9.9249947531299439702698295127464023422759266902968622218955461594085751552138129781542248325997359130e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2632924764235816731122490282788085050476197822831510526557353497849620409416563257619528664279583130e-01), SC_(9.9198836746713705777141680982103677818496328716939109700349370063712332759617804108545679620324882243e-01), SC_(9.9248130287295519744310865030952607670744265802403537347802822028594500474500607852951661534106741075e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631337441785326687816634005477747453164660541828162776424733100301553637815563590107827363665848737e-01), SC_(9.9199038878568536858418121802450500485198240142002220024192700917283352293061580769708240953851525272e-01), SC_(9.9210447114215378460735781102561770935245345554665212827381606721877666899124939323242771637869862343e-01) }, 
-      { SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631097490742989492657063944430274528211968079074595010518144227487275486133207409344783969804883908e-01), SC_(9.9199069432023132030724337389389222909214633265360595954651526035596677698452115639274936117462678109e-01), SC_(9.9204750824490307674819232713512953979951089427971007026054590889954850519860270336808200548690138901e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3505906957854976487019467229150809299318994437628105664808750542677436676111732863997438626947793430e-01), SC_(9.9083754860450078395332681477647907903642750464099497421905382162419258175583803075318058079728369191e-01), SC_(9.9991322288071247194195204891653593075842464302209725187751044432311136062342207945950982768236536585e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505636471649210372603198422461956650248783568616264379949905080830384864418695971926895389672075266e-01), SC_(9.9083791729503663901050275565174316583124095890337567827942102794837398209846047692450885437410150910e-01), SC_(9.9985292148901205467810449327038587744280341027642623486742152766298960207302364016802381421894872186e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505545306702043324555247360993267218152563908287211742085132195375578775329170689622874882692407421e-01), SC_(9.9083804155717691189280521944749172668102641028654697238445838592256772810050311373624809701571899797e-01), SC_(9.9983259755816988650741468172676291742309735190889277059133765868842785460233762823103667649992172288e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504844359527710271421527734139016831004439520985972915688817561116621544183023138860891351026536269e-01), SC_(9.9083899695283151430767142615710266889023172523613911873972859255494532949124882527713027148994917091e-01), SC_(9.9967633321925125060065709538611712355608318330552064140177150622272431910857883885592327269685959150e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504297473257173875471819102320292659475059993694916993825457206771827329180416622176168121018029783e-01), SC_(9.9083974232737454873736188425996276677442026397246869439168189866777079392887025814578836333803069333e-01), SC_(9.9955441647276913066801367472567078396542980367428451621363490179554166790416332918254803717100398131e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3503123209571208309363420689950731116982605531298413808499070898093452268543670766437579056569141833e-01), SC_(9.9084134267738038050957477136668274555739381574666904146465394636521539120180597541097029906956114518e-01), SC_(9.9929264603467677351450162743852392690540061085831323090957515452329013442250362757056746876653781443e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3502411212508212376952373835067574915279745260836873262492709373071630554211876591297721702778959691e-01), SC_(9.9084231295642257235957756239166010258356457850169518192411961653264629445989143219869838177725648101e-01), SC_(9.9913393003649550818161042129707375183438189378349987392384398541248301402040108040099627017157786572e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494063393531688685189672787730371372304351081922879121972752483013846971164990658159252018785670550e-01), SC_(9.9085368511861265852603894538994285296494825125674598030544377888683597727115843604773942558265971424e-01), SC_(9.9727331884454411201298964238842324037440988940893185806909188329933516194285753882038200949518729618e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494048225706637862451725568680331469399277471972125123717115147463127823521362287219487127858824550e-01), SC_(9.9085370577509087391361033622885993099888051152615830483178373490291403040576652084310648551294729353e-01), SC_(9.9726993858062915563755561920401451474696518575466389795134153908170245585822598399918740623751537952e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3489942004583462344121895006728197036775770230702790778385499483882626759432853510849681117183885112e-01), SC_(9.9085929701007371219201469868355260494070513245456121257345888724705987699314688550077102623601479180e-01), SC_(9.9635489376482160735399354751961369470671029163998517793229466128340958374134582010970709972492125902e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3479155468769529785824989553678949935421476984186554822956711375215160274791840110515300162114622010e-01), SC_(9.9087397623758090489855479898674509914766999176876305224298739636032678469300289451325464647024533775e-01), SC_(9.9395172955318900862818177587138758473751411180028969893594909441640672928704131263937731193468478648e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3477787985804195551290062061667312473352758786187465898353053105051583790362022233154294630345474410e-01), SC_(9.9087583636950760418641691826412344110863951784909240931531476244987070334260239220655853598818344608e-01), SC_(9.9364712044063046563119875727296706821176953323619589918533456022336596547248767494448174026190982665e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472753484327469036613657994931135857946828796319703180123987490003848234874864543550820058070908682e-01), SC_(9.9088268294236235696243337297551772665412284539794608780701996422590496148845012930186144486571377190e-01), SC_(9.9252578636742026017634289940072300165156668087356160987645005444477962543868246708950979315854791149e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472189845836226732720523076066697064609012193688383728787822345544093108047285712580988910864658388e-01), SC_(9.9088344928945842522308034863080449654517680499896121562430259522989416864005471012960172138527884036e-01), SC_(9.9240025794020559003071175074148167658660780947701859364792845954964336615526416541307074915126550053e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468817160339658757349641819431933783491972524438144267894252921514719208124518247409902880367942710e-01), SC_(9.9088803425519979033017291630590407430230016012424692571907886895450418899602865278685400092707306690e-01), SC_(9.9164916930077531091711182978835510066320287574729076345931503999726269262053389065942152141429692688e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468237533613298415352213465915304823291622515298740593955406528805793153167536525902264345087161272e-01), SC_(9.9088882210559676776361722252831893991697501702057892993330154712321749747908070008813558991280374984e-01), SC_(9.9152009566466638608392331206960239508771721884430969107326748378801662480547031160656546873551148852e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468016002428164699967739485847081687823030012320420890630695361527675182305857169322393687599550706e-01), SC_(9.9088912320997543977953251452359060677263676369690512687287188891324115734702627203643807654479928534e-01), SC_(9.9147076480311719511668184351271563431466605498306695230282244404834961660297989846830110634051814057e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3467923217585241503623642749011601064091539038703793302110440701409985939738806187684222428028886689e-01), SC_(9.9088924932129667321730787466432018038804398920741477796407189327926889215485273700503113812578316072e-01), SC_(9.9145010344896372480622602880633201494581305713083012084212155340350559996580723267428859746613079498e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465999147904104119794265128548403163939229780524067585367029993352622268163125198974916154455235918e-01), SC_(9.9089186427927875795932051517957132163415217697929336041660856309143973798722299817009058127526898844e-01), SC_(9.9102166428267351151509659876674422449121926806306151995784209205135895844193229239869745233066098955e-01) }, 
-      { SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465708293343586023671393978738332485491911918948132092224094652995111367889963413571035123783860016e-01), SC_(9.9089225953978355657436806662705311885012153088102010444688278441589048117371455568499119273499007407e-01), SC_(9.9095690089519852209032599301184815230620852882540945965336134071959287839309645801096957884843263609e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8725939670285395654283521058419496476595039493627735199080671783479304207612768980819534778138264783e-01), SC_(9.8231049996754242612091578087931860169213834957828523625436997934213583714487816395825605400401602506e-01), SC_(9.9983317453465671811946936687637939890931825361493561113972206150537023144143836517012685023130710687e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8725221189437532667500822302526268645353988375857869269183312674137176234050722091489438706492774308e-01), SC_(9.8231186959166077432509632373722070416853983028706541997404138882451891972724254552789845329663904090e-01), SC_(9.9971725008063781891781090308742893104145289524484154366231074848902393888902956581920694429778189309e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8724979033503657288250196057598152862315191959594624980720773249102394738614027654979407677361635647e-01), SC_(9.8231233119588030755375146886907706272118339043053505475194671823076376902872880290333890998824377929e-01), SC_(9.9967817946240730917424186503435105625063607349988779332440619084322548703551053593971030086171547697e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8723117176626887525383795148524825642175550603138355258660945015478698608704820001936764207093714312e-01), SC_(9.8231588011139773123242421393607027414274980281390989419878610783090739645757458420107508709342532929e-01), SC_(9.9937778551638034523519633585670274448899798789366432792630069005327247453536176959259656828871746874e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8721664569354612146905773036046800972639298499363398133484079781522103704275367268205751208127688989e-01), SC_(9.8231864869565477393169639477436881521657952880135366028375384104734563626135608215003642381652200578e-01), SC_(9.9914342907570589630704523369807937770975436431130366321187243117113123639246625965996534544649137174e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8718545656135944226959801333210225028129829981121053881223462394573219518560489043320207854639926422e-01), SC_(9.8232459240920738404721936111901293950190813660163536491294517743464830558980482308379034647844714204e-01), SC_(9.9864026500884172607899444026398583108046757667183560795192906697408008113619643737337785291238299345e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8716654614766344804802061493023273836948714501847858099919345485896208784970747392293709077114241543e-01), SC_(9.8232819566739229827847204622003806468377223566963599017484156730486657550582770216466889910840012188e-01), SC_(9.9833520669989223068076235837456355248104609326752175568879491058563892410524305315935068542844145886e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694486713509494035365269144227604033298645631306923285488575663742531744318688485575660344377845795e-01), SC_(9.8237040705216772102208429780319529747639623238910938924646958399502264121575416532488428711866235974e-01), SC_(9.9476010261075321392139625532175251228384097009697651864321495382127972823441949496528416995062001692e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694446440967110586462598055886548073521170255817154802346102575911987646196344196457674762767488841e-01), SC_(9.8237048369063960452427752793652539547769702355014451302972743601319029603955384727614147884521690680e-01), SC_(9.9475360932624308050628737256081621064327364193112796560509159929674908406044871310504392267953683617e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8683544706075416742321225137714511925983371665505077908475891151998745396294338833622108300140017625e-01), SC_(9.8239122335330751210112620006061185618564002654009839298415533521458689344694357028847792242903299640e-01), SC_(9.9299610098241350611420496770383358496398613213514218561368623149006103016894590617729161908560733511e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8654914931306994378504279649566762889686737336963341254699971126165479971156119114857310238429653814e-01), SC_(9.8244562948316378355396236555018353738387238196138567595683118487727622384165919706190942298354748146e-01), SC_(9.8838265040279004371764890595027116820997827588227476523586021222488743069737190163108681617223401568e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8651286139669281005787884912568327244505557361530531986760556656282637109802312281653433215159816949e-01), SC_(9.8245251922605300883120120136976688519969549319184767145713182573182498036731202822612265669837969624e-01), SC_(9.8779811390510808274156083148481232712822915934450726328793873928318636399725156028379579312268789024e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8637927997394447023141924600276459401756048728030920925944319589359015535516202328663383057293740321e-01), SC_(9.8247786946902474326162668743053767826831957024653523109283721984253754019484909362851461366305096653e-01), SC_(9.8564675827867729198348810884526004472733303412431585892214353405649550833617540033541663010865654485e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8636432636395460192771868763678157000156697100298083166120763600471581247188316918149233350950846054e-01), SC_(9.8248070610007879976210244972268502287963752592419605090628509527401987897835705735064212939009944954e-01), SC_(9.8540596787148135487460350776704325425281295012997253758312871907055656074575078765478532841842878710e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8627485374083246378117499015615510035744299504326523039953734781281132383816846494775376640671152381e-01), SC_(9.8249767371929765494561418329202787105332920420981619004320863000407238753784191053469702858228577621e-01), SC_(9.8396540589606803824196794363532268536501217522121502488459233696582805148462051491411300783848771349e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625947816060392097020499246073871408543480877371955073377104950610642111164754855253247050399125898e-01), SC_(9.8250058869974195604005089136332271497197794822673981437527626553181231129659062253783845664143363928e-01), SC_(9.8371787938892417129870526288729841154406312984380693797330372759873989001575678862347717327159191326e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625360175649251327916269665589320666222871473281219884996302992104157331670163805740811014149734398e-01), SC_(9.8250170271238405064089105298618133465508473318748138678141923526290587501906250606461494692687879082e-01), SC_(9.8362327933217915362026856174322601645328328325957221486334591196469515895895943209292316338837211499e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625114053138335488335293030010915500485025449167233134571752637262510510613418090821404438147030674e-01), SC_(9.8250216928552320040120447388248691100795616031193668798990599848007968435636519983561662236253866915e-01), SC_(9.8358365819124163971602602476587631917375618536367119903346852164784897048661117169944477362330499527e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8620010423352520906908429652618316507404307677402723640754135946261763246922226503283940092363930928e-01), SC_(9.8251184277006266908785969829086175674371911315320534836686051767584719385857839264135115062745944656e-01), SC_(9.8276211864030162266455388775815084219495162642345584998297088964496086250121102443410484070442762829e-01) }, 
-      { SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8619238957432851261244105396587449670000145299907263614645667571406851505599816881591895521244267742e-01), SC_(9.8251330477739663176995879874311403180516885270351555864704954387677272354733452537945819793243098790e-01), SC_(9.8263794279042988548099467472484461653532688098250347193272229493751104226191893610392435431681607015e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1922208879382651179570819436871386534420145571496482093616163189757893771660384482170564857771827306e-01), SC_(9.7567498470795675336153393932031774393882277301660033562605129036456187436339073954296166128938394712e-01), SC_(9.9977135739849008607432874270302599707446525838932570086913653906042345962324788791781948668348276876e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1921059236751131250248708040690077457060682574482837895882586883218904045345733363574829455636286011e-01), SC_(9.7567756774145668122881164711003293677752135239438466811705897217414659318305614660296630809091631894e-01), SC_(9.9961247974920008171567381374991973541126426732920495862349732720614546858048438494680701073547167899e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1920671764363137138842884884237509995727937173178383085033084474660096184532962664770526360085910567e-01), SC_(9.7567843828789476371636534172527032490392029363556782970096939004109049484917446963704386967353975479e-01), SC_(9.9955893287075546831495064285629946279700516615349114187399395276925846153075831320671528644712833104e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1917692647697500516997754442991710291044681133251669295374728321454364291726436558202985169589919690e-01), SC_(9.7568513102337820394024674988578503816465038936640510930603221738805372984390652003160226553300283289e-01), SC_(9.9914724642252994141125290980159260239069923239854655344276444794709855179825506870817374675189619261e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1915368399734496412874197007973348315314019778804667034930356288915745319329188975329340595666095214e-01), SC_(9.7569035189981860647456383432550396720324582863818424412832007988403888216382296002280197568278880959e-01), SC_(9.9882607349610307104496082349603780669563534607699284759503234345993172582878271939651578591654906699e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1910378085236393447773810509775995149331603756790493149078355703520674155958255503464917370173882341e-01), SC_(9.7570155950280169638489666898246055818287808050556178219545566636373285567490060630137068873172353033e-01), SC_(9.9813654340536393519263096447563612563565188469579121122902384054457351771927563207315697843435685802e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1907352460160089289426481351512365692594429919440516407969142799383653012941090483228023749696622854e-01), SC_(9.7570835336110132553712794451818664114931754857869665381207018478662485436572562200998892232564559180e-01), SC_(9.9771851455103717587784729630947852899903728789568813158063655826239830132746973597457373136173441239e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871888438935117272855111957760079620677149719061726259575991861120472115088289378879193401846734820e-01), SC_(9.7578791220811791519637759462595624965658298052993908867248092728787101696441099661464038761784610415e-01), SC_(9.9282055728872210402099650727176938115073951837690000517897373426716172474312376497054016181960576094e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871824018207506427816846252640770158483251481080230967061653002606170369128831612170264523849841686e-01), SC_(9.7578805660433051067598717960718596672083313808016143004200082826720656255695191108675093207536971194e-01), SC_(9.9281166320923274367690385959706080181302497736137546788474030388965750143851145212666666310323473473e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1854386322236234731619233747087798412764097077612938233034937987877000909202785639132571199750934941e-01), SC_(9.7582712600534187969174661939743070132170784406887061676856852657107629734074625719746523486158458925e-01), SC_(9.9040458767655797225150046776410775158016259752071614155233149379234020052624683425546227971900786587e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1808600831464667424005283793574535737180763097038736475553811887401644266303105221763969250268965752e-01), SC_(9.7592955328619076595793651593678521605389757082552369754347194791744193766578740094274809501369414283e-01), SC_(9.8408835514947186948627033840660069845548504897563797032124650426535431151074097159222590575322201206e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1802798484403742608314344016860620330712223395196533461630932494954235125706102160007324457036647132e-01), SC_(9.7594251768474980527967149024967752810718876069608508342071418453252109740702291275925919684907222250e-01), SC_(9.8328831273583950420942834838428361022137747123504854885690487299323404773056264670575678213558651215e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1781440919728143510412242650463421866079303050331604894313620503371249046490800027024586842031869991e-01), SC_(9.7599020648059744789198917886347058350302022429882215721786379607923244248220237656000875774450014651e-01), SC_(9.8034426681320792807788387563938997889808307953061455250945389355637801639419278357655660307290929938e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1779050246531263878471867715407667060241795317460181821761352435292831109754998422877422004750810993e-01), SC_(9.7599554150411294253731492616585999356153531455537911123349646616723441482093081421995103984237203889e-01), SC_(9.8001480038290045715262801821115742531517666077545906700021460976515082607850230811750332324306176462e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1764746751535163697174630996390684094717848734177870069171260695069321501467565921434994307072897486e-01), SC_(9.7602744832517592160290611028992275346652514145833726443632588063083948025424335716357045310431315860e-01), SC_(9.7804391461588080143629910383683885238924402119959425927395017052762922302662046337548307965801447139e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1762288868291358017336123811356521974219801510689982461550453688890802179214976275005573567709351524e-01), SC_(9.7603292891239289600979292919644501389715260959033645488787930587935100624339238577342919278200464939e-01), SC_(9.7770529778280319127652920142999410749459421187977203271188081289496285496754697111977592546302863995e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1761349497883627715979166251263218145457058233806078159543485480592345986429663755085874008323125566e-01), SC_(9.7603502334859685012910159608747092221931318609017812958336760522525116200572730112501119894468739813e-01), SC_(9.7757588726531303254130987946372449082235391635437956152021492253389752294500077873434782705950339550e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1760956061257841256743157710499553578894982638251511782768431267654206766917576117404902954629354896e-01), SC_(9.7603590053337718504599162555441418169099542355482907351116673148633810131687368971722971135863489382e-01), SC_(9.7752168695671355067558592463194367766184981243256275974472256858471732625736375446902058652871806778e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1752797919519639313836358883521980023548520166585894256859585188685528485314055683902025989979657288e-01), SC_(9.7605408572847755133172944387527267142924376487240265995120351752235652884843648688258683810587358460e-01), SC_(9.7639790651327864842691222147632388194911812763360354458532901386126751576574865044880140977375931840e-01) }, 
-      { SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1751564768282765845652488459275107066069386353786024468475841126890836748940730877179974025636868466e-01), SC_(9.7605683390523934730599649910355562656697754485952500911230621446246764713919130711444579652977907693e-01), SC_(9.7622805625922863210269010578076169669331953145339731740625339734237548809227492692068246373114671868e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7487957411491551024152693656839846467138834730623212308197778621390409374986742456493786788454776007e-01), SC_(9.6147866317168092993601510683515906895133608615166340566082994564433313745241080635581726444910489220e-01), SC_(9.9964049752177238253273497719037510596858200395236560045334207081698254835894098315566804661296008672e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7485704320937634228325647605687306973688675495902742056452605537022159248436146274082334999991626582e-01), SC_(9.6148510430385713091378735725360819230975938343211055192266756327401716220551221162592759390713344814e-01), SC_(9.9939069710276038870411938109854758262310091152220956714259855031542683655007490595783718158322641893e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7484944952058735858335354671016134757133701600037702878514124938102531153809495522390561446429573002e-01), SC_(9.6148727505788140898673789458417410249624360048823808038905384989285138603206990868243893382626401687e-01), SC_(9.9930650785433229166953676312000192386347316267231906853875089737417108055791574560522388250030663245e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7479106585905040118547719590606998127749558810827199981365301029376750812322413336306804483878628472e-01), SC_(9.6150396261484384222596181850543535792819032699678759916045206241662372828301656424961459966153334235e-01), SC_(9.9865925827354243876030312961823420785559631390820108003780338792938500084314672383298260062462015344e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7474551743789657901527768093247976592204889865424032833695766814988466988868280308612405085347685074e-01), SC_(9.6151697886609494173173014075510024540750213195777945685521816250072693441396519576262070778221333979e-01), SC_(9.9815434483707694420673771997875992457392171739244325658760767180470428953853933673374726469326440730e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7464772598054607406618635656960408670114823349942746666756257269917087184508431985144753927349577097e-01), SC_(9.6154491658669532848655757629198371677113378126290602379668627498892955454254754854530596993011660097e-01), SC_(9.9707043368626089911574638533941270692881983418709511305667940959209176005230859085546194563807252026e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7458843774516887328352826568054909719537940449386292664852182248744360264067138923774465461199026485e-01), SC_(9.6156184921026661851710026132164889386083633500611487695136123276982830818233331342612654593577093088e-01), SC_(9.9641337287304539277894921096171636158862733092965934948214964053332110304739859800625938332780641180e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389365796538072060361816180266581593549878648066363307552864393514635092532475160124197829123466530e-01), SC_(9.6175998259770771050024054003522672430914983906093115363172085734462240400705759295056245237359082577e-01), SC_(9.8871823467675784656237601959243648100815092378109853106861004506567803393816161019248054311083047299e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389239614451992388612010005902672986185504982389315580264749379066976749859152493415996377836159326e-01), SC_(9.6176034194294649525590688085291868478991281977133906030018268034686345559145224854400935471700802941e-01), SC_(9.8870426715124687543022733684615365007761941380466856565548742291052498867157359693558582860370454415e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7355087454733386204643501528550965719539021775432277870693281479589085098018990274124935043631252430e-01), SC_(9.6185753572677737327650338525420557940584199852204136250594934146294674022803888103334313269239431302e-01), SC_(9.8492491023469604000354518786382014981115762456506536325573083423681973580198320007429040850684635825e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7265447589668581227307261351838223342069693085097995682188814521823002123607027305402515453362435380e-01), SC_(9.6211201882811108318348656560767945421737336860558279596552733763534296020100159109162343755789576156e-01), SC_(9.7501523373440727611321474480888390897362273015883864137149087219886328391939537934754224237911297001e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7254090957251439086283478080662446342886217789807434074717242181090111284685936297842884900801507788e-01), SC_(9.6214419533112942523126900175563617347451743535981890491127648339934818335834999950847411009598053753e-01), SC_(9.7376080222240219871082810271138129292246881297819972562332676397313938497347890419427486892086197712e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7212295382678863469955725345026346801389285301613532004526632624431548395323182294605285458846915870e-01), SC_(9.6226248913723300178181635507496322740164087029332799547492909384933541484940269264934212473175487377e-01), SC_(9.6914616666196122516566565305204051959522108986861105565476802342648062460631961033926913624796382170e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7207617601890246904117170828835275168110321830918986860047358485985317213577108434283531174851387059e-01), SC_(9.6227571643626713781788550882612764217282958967297413663553663825358672005181321089945869449505885890e-01), SC_(9.6862989241978612606509269616702486895570369616150382161832353261643256277525110869532808112334891345e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7179632922027836485246865751609083882011972876089002760732046010260650660128682437598420425733409447e-01), SC_(9.6235479705895478905060965754455387184265936212295109023372141480881662274746408308625911398214094942e-01), SC_(9.6554213059948450301645957446261566146006897210749535902786563130451334162653036706689887239159337830e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7174824553515702732970982193749899004728200361891227731611245432062794105702945691654618396508156363e-01), SC_(9.6236837596035127029127543432004722081476690413652086797996062740631880444000322297407105395878758072e-01), SC_(9.6501173059944522165121317539895380239587960401467044680830544464129177858095008986223961001111665460e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172986894554127714287677023048653401431484462516141485231787624546135343904684335685432596052132160e-01), SC_(9.6237356485038540477283191079964633282554737626659260886778191023482538016177042388732101931868161151e-01), SC_(9.6480903382977437230477309140380658749824173203479262538622427658670898475412135035470976110206478637e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172217233499058639605311722521526710418390329202814803913360161579242203489064698247297556361310013e-01), SC_(9.6237573798467803872325391792506418873925440213582770142947809606347651973140371493212688032313493926e-01), SC_(9.6472414079466207454029792318418136842927122007456676424316207761942006563766181858833229507329241274e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7156258637493118105872461990230521793432167161450341045346763170737674151010837579939769460688396523e-01), SC_(9.6242078202902395641426478888051410029751970803669395881096992508483934666875385611981448412723460032e-01), SC_(9.6296416314518002651639774955917433860552093569900476362764049267935005563568797783974165734091879518e-01) }, 
-      { SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7153846531508720758362201430913229535925612435473509536902653562436646519451422375552821522355351244e-01), SC_(9.6242758784977022370090502025325344900517121978003342778839763369516045408475963094436810921021163007e-01), SC_(9.6269818689292483046691497077716004999207447172223160663372241318276640423148932939120796437687617165e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0326909292843329367512426390611598082537502640578570669292090410604548609198002350844995883114335227e-01), SC_(9.5290495710451905027514660642131044454857875345856679771756076337909630776184202462675934631122578685e-01), SC_(9.9956238699545302717965380350386792059814675680180520163805128992077836683226243714974796398029228008e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0323894487950665430372708978493772640795418585027675192478293687014841192822526679062085792695363694e-01), SC_(9.5291455142020133023754633124544732434470525334403134889767782353994514678513938933637662647705438774e-01), SC_(9.9925831719242147403507153763213820592821539981956128532154658069020685774857929190395191309465022231e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0322878399591431326341780243422956777602479601861671006243338498580122181826490964955035930830637649e-01), SC_(9.5291778478332491432873860706727952847107215158032436203257764412329420742755840281600493299329815331e-01), SC_(9.9915583880881537180898140362621276923509127133787746356289114728836081901058573687103243910062150305e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0315066333952684858138401857890938712454353222808488283228931058095796716067297087536971649866544891e-01), SC_(9.5294264009792575362544261661419707498425292441354931880160829423603951907127368299524392406196291954e-01), SC_(9.9836799965128515624869292723595021229745748604318718955688710300997012758560310689330619750132013061e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0308971787656891769726616510138091543032213324606251887965477291810679541075676177726442587056917581e-01), SC_(9.5296202595775129860112631206180223421437118347939397849212072580213728581082217923132096123082652133e-01), SC_(9.9775343554451937347698757108551994495660562509451666953830350563586835625403242033521573586539896956e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0295887201363512494372265182218370374688113168415984635529054014229440894742356301099254101703427999e-01), SC_(9.5300363161334587427115603808676636773914284503302409734527841053650053045315209630068937506712593488e-01), SC_(9.9643419943363246327660973424550747976322592254928651974927264359583889506001581299992789405084099074e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0287954561134081940656122427776397472999803727499943943596862789410876067943494486444593960218209975e-01), SC_(9.5302884575980580136867981130520155599371165405359554415785810909474265219444212518956677250213893487e-01), SC_(9.9563452920334185518845076403788764658464529924332811408508558359661665843404459202762412025120004333e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0195004648134235263302748002128501118182843287594445359533169520146418646520857972003352176610881830e-01), SC_(9.5332374848732012101950013616353328519534217432420873571770948924158657997358381115499126285177602699e-01), SC_(9.8627166337948300315199659521613296040680917452232026159961392341800047087193170072500812361721211063e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0194835854673341366095835461644129765780110449741911972821827085187698458981900136961819677027457490e-01), SC_(9.5332428311196045115910739053169181977721064088222047654488243767708662173884088204998594375661969245e-01), SC_(9.8625467283529176925947584217566039699226262685244745452814003627112337818941868205690325093095614292e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0149152879755141118887532562152736656678025670130220267558162535382872306603989593856058319344578022e-01), SC_(9.5346885531899531895374448069935575947401516198590091239325448644864102502982855383492596763491726679e-01), SC_(9.8165788883459903426152171616613697574120698117036651873693696145960859386881203800848610645336577350e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0029269601875154167950400025425101667111836762277843786685061225344556072220327637589855206447914293e-01), SC_(9.5384710342789723334011273346932390565153915780592108250260561744156361329453441181523529584443701543e-01), SC_(9.6961006572539321137968419479303814363662917099180678878478560979727441160126670677106499983334113124e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0014083638247239931267737525203908009618599288303462675043998314279749630828478267161492294182173187e-01), SC_(9.5389489899864226734922889796960087157259464188919436157889455441984850061831151699699065464755630491e-01), SC_(9.6808551185242006599884047603850479350557529494757140067171898820621687251819445355354577579667499701e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9958199458299881480949360427587683882191311589110544081281765658734806755787666367750677893122041288e-01), SC_(9.5407055741264339090662671276280587530620830580327127585643746004858364219864605184849991406551687597e-01), SC_(9.6247823160496204548693858781704846332893269778648210634547495473629405677070119027983223412811496453e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9951945305697106273497970886804836564674573002628956126281701834720852799934683990311863244183026191e-01), SC_(9.5409019345156928821844616907000254058166760176620458682641193234464786014801358060774254746466256176e-01), SC_(9.6185100512095421371656717056839628514777030404559337021378528238503996571658673484437874754011758818e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9914531850055829478869241609766439240168795389048472864784054443203077516830276500858613115605128070e-01), SC_(9.5420756568956187207012110979749891412040734228311076186006789602235990553761711894412308178471321245e-01), SC_(9.5810008529688166978918126141760918486468813833121879324746094101198698705296572284143998044748060959e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9908103729980897055493387258238115119446972319054900386028305603125011433323968119724664623636896326e-01), SC_(9.5422771555204278465880608431301589405541917425011412905466106959973517313994385384254452463187512687e-01), SC_(9.5745584586702435754622598366371418078050748468804324838863303128456527071049455109295382153474695347e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9905647059871549163502826974271905295195000241907039745969203280801355066937857992486784908962551975e-01), SC_(9.5423541508007321322786781876077197982584335052398087214592463816905810312776043747210497127134726528e-01), SC_(9.5720965018574042127354562843764555533186416893338043685776549926928907867783002899736284899077823511e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9904618144288149787006969538175575820354046910869708934267432667459568487662357245170181112465081889e-01), SC_(9.5423863963079549866076271121221510678495182556728929910600089661166206322085840963418465994867024041e-01), SC_(9.5710653997659099791498565490646591001367816965591409788537499915441493682315721726273368513111674084e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9883284549033727324403996822471202088644478854459719630673925750969829657836734342097352009707525690e-01), SC_(9.5430547020131253673570839692663249538775688782938826288409886995833457284488005730612759244071910958e-01), SC_(9.5496901543224138773298751726639661464928863665776121309811549784840017553117193160844395978264622040e-01) }, 
-      { SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9880060112606319274741197123532492884564938820235463818063008263372047306217158470051732244375910149e-01), SC_(9.5431556665848392911820947397600875803240949850861799320544367388327945223160402861578624863197770316e-01), SC_(9.5464600344889752173121739856048336387404777814543931914585841333480158905827127999155983730153830156e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1981739759869433997135535281539209946317405934028560990914440005263835216073855286372459078708171161e-01), SC_(8.5427739824586306553321129313539882509915056149066737165596613488590801806717451540833864440053163694e-01), SC_(9.9871376627884133067688644513738540962277959988655102666310227083261454315679192459173488309694366416e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1967241648319471532250711842933533396296520500521276385002394582719372534715961050641237376212276426e-01), SC_(8.5436560063389549693043609154732772225123446934264934909723747951009729739501480246801503910821665095e-01), SC_(9.9782018265029507127021756398408275779186813249942093285393696657513071517625281843565388968248242731e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1962355303803171819906343667991640789312495777079670013849596404313596970659203888428435465885810793e-01), SC_(8.5439532016984493658926062320062783685589220108577632558690534025559338434551343606573849240495765015e-01), SC_(9.9751905058252365808781995990078848752731845090641163948345425614645051742197250042377154377959438418e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924787201389542945740360016144333441590356117233796449985974677916534405901975285997737778769892224e-01), SC_(8.5462368760118115020478146051006523102825329991575435437552335727681925883478394082104171629411935571e-01), SC_(9.9520442464537423953090440305952807543658677360795738772778843557971545570470621404600674705822697684e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1895478550722218860798046012827182027306193042199162594784435547994954539793913355454727961225939759e-01), SC_(8.5480169080269899233928285819199390366806213666197791947272092103004609789072681360950952580231447516e-01), SC_(9.9339940508434332725248550988446790815749974541175241711581853986419831829055059276109779857570520976e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1832554660559546270012115243561331872022630361661137868239517502686870938706048914579537754750267437e-01), SC_(8.5518338836533224952064937784580255777228507380715375782956280356206267018261014933211695339546933244e-01), SC_(9.8952629723237966448905398720830369913593246100505551381992003449047197272062718231582847876848438084e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1794406449694716102590532189955830577618417433366485240126105751525564043817157956064127288473315508e-01), SC_(8.5541448786677808956238757223379810357585801810428494719638118731562607928699860976734644520339470494e-01), SC_(9.8717962281190397007867993529460974391485610757565333243188783455458588439244170031160963419116878282e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1347412407053512856683763793952333783079634255848972391548143578716385138720426672939753564416017465e-01), SC_(8.5810507742933015306383728115722936974706478446192617391678763590461124255111094978326796521504781534e-01), SC_(9.5976353506966182673890191736237125886936459146014679641663940041884063831084209089492026212241568538e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1346600701238357381178620270439536885111992537798543362606724008006806917702661387301246040177297742e-01), SC_(8.5810993447387547571511590176672145330296145151017498895459644492043927830902367452552687551207246390e-01), SC_(9.5971388462739138422444055288347837584572728818776045723071378305146749236790213550093429189734869875e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1126921787617001441521952326050534518316487949214773710332334638821163360796366388881735900858714111e-01), SC_(8.5942061114002228459169678243633150248268351986739874589029265620107962803145230672244455138275572258e-01), SC_(9.4629453232706831996838874035629795103121125620370031660969576862147623329369368496815383289674747675e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0550498343863245380192449829315969791300329716737458269565239054796814464915584965816033572963774550e-01), SC_(8.6282368518643942508837228633245350990553175318424769698255251939363076024624756818585887650903736644e-01), SC_(9.1125310729284167812970640003998321948112383885922521293551608846831502089318965129243715040126470480e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0477490829557254312697291409488960146205520200215217666862785165873511043366623567933115766954415176e-01), SC_(8.6325100171108769434169679731641789410833357069364376850552759443400184213660905059418080811791123280e-01), SC_(9.0683245476123736322934869781314829191560205277312596116371921454711695852029262010558337189356968473e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0208848357104535847868400905147144487282861998769267877527012857438631839387309287519842872745705492e-01), SC_(8.6481625485725470095842711367599124892057401934046199340482503939366819060007233186610950525004696056e-01), SC_(8.9059992641072104695146168071566311483204686235341395330510448065847344188515610445583895494881070714e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0178786442703313350511930438039416922031846137918360289406418400179196481568044687002899839696042985e-01), SC_(8.6499071620090664183484596297969758048804707533461155652221493955249418090895481327347026113625601978e-01), SC_(8.8878677690390179655030106793458948535950274230211075430882384011438637611824756748024021671727264943e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9998962849403194251006037964224994070630846538423096923680701643072644277362845158884717701315647848e-01), SC_(8.6603139169339578937023182807101899373816070806480120013392813031367753740377301770296883996646321388e-01), SC_(8.7795487316512168912465501486415675776096541167377880862980888361557342616329621679499784237871425570e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9968069004939244970228548384020710953003412658703270878264283784926307682671572982018025979245808346e-01), SC_(8.6620967899912258675044371431797382700000801329994449664842741294567525699750207875111092741079073384e-01), SC_(8.7609634816462547083037409544565219331362859851503161707717680363918738612886642798849864772523508579e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9956262311421870423140342005977123174752582802643478150656078824902044669733690155762083590188336157e-01), SC_(8.6627777622841109107004280234901901317783187236741252589342328565231004018077499864770537902361152969e-01), SC_(8.7538626231390684828041516378824944960398381347127745331515612836262740067707623821663721914979327241e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9951317398939792415152248844392120829970779028046991445156544735177676799034006680990142892350753750e-01), SC_(8.6630629052953175304522330562470749272532832252651845946150921438426494279446353444280598439009141805e-01), SC_(8.7508889276372370045098570577865485508802232112643555401483726729225102075164956159897021874162557799e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9848793296001919240569957795761329543523365892712339196722279750852256308539363414729911036472305518e-01), SC_(8.6689663783708805619255860669219861540920915542845148572879972393756471761461163862597108501812306812e-01), SC_(8.6892752507524042640070447345759508804605344072162331449577443560736037795219977265748971893998130351e-01) }, 
-      { SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9833298112203598994500477858078160864327315306195089198069576271527693936398663318473058676023836998e-01), SC_(8.6698572071633597445803921321598145112506570775347362305423384648864914845374828010868228628712282392e-01), SC_(8.6799698986374699647046520719585138541968933812128800227347414638170296064804798217446106765916430594e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.2010662176855584292740154593669842964312107862160224544032245256496191193491740059715525807246314716e-01), SC_(8.5410134175781529056601889175108240541303457820629884133883663214092851919741175746593413054437535324e-01), SC_(9.9871233364783675589036415181300765886254532609456302993996709454726102642197631888984370802976608469e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1996141160305239511635736858078448736167857237729423632306157775985759637785190652917354834791477305e-01), SC_(8.5418975084214229296468541916452592148254767035001699869447634642247642772498230210274823314584323393e-01), SC_(9.9781775488706319424642556401056922363416961108630002217453579069965382691436844718028122282581311484e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1991247095602684076481417093288149140985663066132329259539030150472468640114404554076822989684577014e-01), SC_(8.5421954001556212747668359970097081709953328562248934126657834188402910111028202063250196539278537375e-01), SC_(9.9751628749519532786246976336171068981955042432306992964051166537107303601683226164846132707556450825e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1953619630008697502970999170229317302974082374263928020629973648811971621211920183609571884062036418e-01), SC_(8.5444844240833951733687028822167839007993570503562830490168226955690789603493523457195420568530618164e-01), SC_(9.9519908461109148272918254073569029730893464448273156070624442523315334065143832102673116758990812170e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924264658250777692518797797388305653402533483835725522596841144362921306995071415301902319072989265e-01), SC_(8.5462686242008150726240074444133694720439213183775690324071562991398482199005937043050057594547046936e-01), SC_(9.9339205607209050327554913263753700271759143862941028390674090827994171866299198097097304173798799060e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1861241292852973623062870152332877824969341201416204813933129664264167300563773810540647832711818753e-01), SC_(8.5500945325560474933832015931190551727975972037333981183775991327901515286024818720296917227372742431e-01), SC_(9.8951463928039508594250904412907680911363578483674714492725969525916836201496769849987959281872883067e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1823032756578805170243038716192728331532071230591414738060851220398667430672973077193435032077196984e-01), SC_(8.5524109325444367154739575059972275751352169396472779581913361346609384373015421339125774842951543172e-01), SC_(9.8716535532951692540630201410144586882773590083014434029685973692795545664661734247093990684981538413e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1375330902533645581477838025998559988671145262119330695279356578108375108654425076173713671687814163e-01), SC_(8.5793795665276235811328878886707545342035963237633838971656849814716310651105325648391436746306610344e-01), SC_(9.5971885016315869449298309980041549879083087910372246793660960042850796495999381455716233820218971229e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1374517909822255584948314691269334443899341961660445405016123119231711937668877039557560141245473163e-01), SC_(8.5794282499088202929886893068684303071968354810043650392530712811413532726815742588165862013213831199e-01), SC_(9.5966914475426916645413135091122552934920862991577763317397146973909376017071940887965913734873603311e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1154490511513414130948915341104060861818789686652322554190148299754578743199905381114914274797932990e-01), SC_(8.5925654495659700399955748971498946599987477968120630962923233438264848580781058103354991890876416358e-01), SC_(9.4623495260137066845771122836563644166269839612005881612303544559804464937606052847559420422077652558e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0577150851033620222065426480052062556339068529136250538565090145686601607778439495142027369642677211e-01), SC_(8.6266748007513237578263966453370563241131265732002042565927193179381457055716930836745465724048534549e-01), SC_(9.1115493637874774574895524688904860648069286781379853310115201529697825253198607660654686438137243104e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0504027114687172704612077647147689664448391776592059050169156795148087456750013680648771618109751241e-01), SC_(8.6309577945897423170490885782075421326397572460436343594082239787264168388215364794028500967555411466e-01), SC_(9.0672943244489723556629063297565034569910068078705325446695609199455771940580147138661920170374453607e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0234956661398836325220934555682062181828963658372433318456298273995853280335715150534302653688650003e-01), SC_(8.6466462453528077015378008591411006047542258613786938098273250946749182955588309790818138170098555462e-01), SC_(8.9047912406779004078780181222660018000107719911556966741257174279595257471119862130846465207659650823e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0204846823743274745033767085517480944326304555773635167678377755812020121756485042751049770949115576e-01), SC_(8.6483948541937392379049699321469409112385341842886711759532063452027719824581566325039441607458669976e-01), SC_(8.8866399195198759526084927175418007931651279559239907007042563559465458604995497052448898466601777959e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0024736438774677362455305479905427323703753284716142209132865625628793728901000552731161379181973699e-01), SC_(8.6588254077739256668400915794274422159503762994573992687214086236795464679840524010908002660125081512e-01), SC_(8.7782025845268452494297767852249296096808972557740536145642567215293410891081013287916117684417721735e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9993793301972062801745347614832842739593297996856667578148753234931573431755386092356995520342244207e-01), SC_(8.6606123520682377380614424212201454846217828801398363529267715055480042972690694453906243012457588310e-01), SC_(8.7595970624049649040909168785749198216246924208497062720231525657789426337888930574782097654871634906e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9981967768790490332259083365356840203455006149209131538085592667369875698655778683923526084487144403e-01), SC_(8.6612948789194266605103930026038160177103374624406205226219981408737850325299066393602784641827398450e-01), SC_(8.7524884605096796307412575538564600419915477777597601494681538070322418254575375580375756898536384738e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9977014965561798661262506577783954451486402867962578762279513934471620133946881165517052633037930278e-01), SC_(8.6615806727940899601362969223884853955800691465148897718116465217013208093723042953116622539279986681e-01), SC_(8.7495115225583780242845592087996731668201501037373415873510393147361214809191107950651098904630593299e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9874327226783456387994872592996361579424155245953997152030951802805967728075675370658383043099545381e-01), SC_(8.6674976110038394543602904112300725304873810621906304564672743613429089373792464213933342009041658658e-01), SC_(8.6878307068406900675440211034430388281438451325350045661102580499286278978019367863722655313606312732e-01) }, 
-      { SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9858807305797170049422148274088831458056652119831549712521134613839276073404902535807338706125792371e-01), SC_(8.6683904700027136820980396772039876875412482570256964962341437173596289146170296223443315089450346074e-01), SC_(8.6785152221435618708627964143918764239851311519509432541931659691259869953046106905396447429435703220e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9075093541184279655225872441294375833238088640218249650012396478913243548365143438006820362160275711e-01), SC_(8.0685397211021570365753542697908504475272688109643201530321058905784135114098827239254172846427649268e-01), SC_(9.9833846818733338489558425744380181799404971073489583696156750115899710669786036603658062627262554213e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9054347757117304578562570508175281882352343966235805630594469652668418422053499423283590087582803355e-01), SC_(8.0700582469902002425405368354610781855401390925964140614073806846017162909771184952856148490260936831e-01), SC_(9.9718419352069258686387316493691220018640568331299613500269151412628189800890180587325649621296910489e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9047355482691422779476380463798818379081034910961041214496386949747573148700992534494880986204341336e-01), SC_(8.0705698748605548358983688106805904765521407324215099082516936165274683774444409313419808123353429292e-01), SC_(9.9679521750788596920754748111284961487315784193379110675611712085013757953748695526810391674614928430e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8993591862003370998667839085055187872448489192349434551596016012585474449552318264873491493916085053e-01), SC_(8.0745006775771402113064280178443600302374501723890636477541187791167425438455725514201654387363472571e-01), SC_(9.9380551002033835880023337633785411638148363940604552251471099727737573219849766079359560431096247329e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8951643036107616605878063632084772425332747876759814378145769638987683677453780454141662172614691785e-01), SC_(8.0775638551133375433611876198715077171670284030485258170117054622681162495424711993884169835887604418e-01), SC_(9.9147419280161643207775051398711393218055901243332794304959598993508906231224926523887936578717621259e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8861565900919746589905951685461140940994086186030763664457206106966341382095037869049312055319490556e-01), SC_(8.0841301694688722651684154532036990539299619589371407043604938014221547838199699292781632033435341388e-01), SC_(9.8647224209806804219857073265891393683297988664146374986822363766360004328193339344537972624263526425e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8806945503160632981526164389848981639545967167984866725752202429237670734029789758756186376953328061e-01), SC_(8.0881043270894419188103204478338216915662915995921351359463902204273821303853601172082991264787117322e-01), SC_(9.8344192050092273407344810515227512115973972706031188426266136289704949790850014083930220392529226795e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8166379209443088435398049569033716319796468354862700402659247525166386822432274150617781032144224228e-01), SC_(8.1342930422153263081330210518854138063929009394612551944142247923992841067193112873989438084623221110e-01), SC_(9.4805678663313714996722987990525090932800795152433079076845664018829788266438665249800352873289868909e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8165215070849046489515830883870284246840801523622548327280466289817274042203787190611632410872471485e-01), SC_(8.1343762857159951718497250489484225766676447606321427391177001401719916516541595975408454860742732430e-01), SC_(9.4799273554936006026711867730735487073503652492224189584820690733996724182957462295521434667803783569e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7850035593793181681321888055019802993321340051310198339765882092978052675512016599311196194946168145e-01), SC_(8.1568213059971235104546474545849825679664276357648550125488526306756377463610003159283532440037804170e-01), SC_(9.3068559849438236923167371677761772051872684486372199790389626105504515661423774721407734687450055594e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7021946210944329110843811022718962647554537221212322839500617426273380464756435734217363621024779142e-01), SC_(8.2149240107965525041475781184044474439703813152591512238198620900148259855774531737462566072762034655e-01), SC_(8.8553577472559267960093143116597579718161395246002867239169281867860974519842172981516209787043774603e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6916957353853814614281558485118922409029008449940494175423936059778467930970494653730470547694225781e-01), SC_(8.2222016306945344658041242720787420187263722989138196806649193936625240904566525199254068413095498236e-01), SC_(8.7984466515819998746384611518644409339960535656357297517945753320222341480511315542465460405817120793e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6530439112120330937306949138664381005212508962998073091929814190492717168415767084312185234523288104e-01), SC_(8.2488238275470860791827979281114975955638092294793187266422776551196231144893593387139910632983555472e-01), SC_(8.5895680053814161044482688728638347108586484648577002088097911968759539912049448132182961441144254538e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6487167824122444704825168220752976116514232407185420425483783746258338916378389901457962710785538517e-01), SC_(8.2517876070639542339000589555294623140753408472034767415133353020462480320444447857378248360948276474e-01), SC_(8.5662463177802280868263580262516003679514928061716503420741135884959392650091663894063692853636137762e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6228252280876447905972563759471929092123105171800226051410495377232056607325064244129197944129406362e-01), SC_(8.2694520044789621680242630111142249369862991026068317495357259059452374906224056430707108167164483283e-01), SC_(8.4269627169336007494507356365574812420932619386107191714340658221868449375011005484999812349771207312e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6183757376353266438204684113907278490739405315390369113887128526878503024413373619649024117492383414e-01), SC_(8.2724756917594323765295728753604907491917806403805966950120369680248222418561555415309374207419005950e-01), SC_(8.4030719583170076409825633901095708769330325230946024043886715808886549371213734794734902475887550719e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6166751775916384562585023087517271723170232590091015803436463683864628302450485139900799038279570931e-01), SC_(8.2736303971972265404037727166137986916155445924338112475950218854012017983387364917000763619153131428e-01), SC_(8.3939446029340384960579903779768644254488948985199281901027907079425323376181131884420898862250606066e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6159629280002962516526857321246108256070495743425822648043352562234127429093661242990083998336567606e-01), SC_(8.2741138734807330024868762212926221106005518881722056032791141587481318134094980365464638231824415442e-01), SC_(8.3901223466198115351534394225506602213879080561255374145185042454850394297840250253309653680341938695e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6011935320531803063511659588686921648095001912823149235902547846236639818140511475944488568362333933e-01), SC_(8.2841192058350789161762162547144659866075415869308928045072967877008674808693397378742045944604749680e-01), SC_(8.3109395658496251490770313207672683050829501570973006664880530573907333185684556567068999049250156399e-01) }, 
-      { SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5989609763483160839657065867235297388082970989570737448569271714092916193329022534511282743729648633e-01), SC_(8.2856282794564656417768348946749588827294081279292398240080448353575229928083389690735739145528926299e-01), SC_(8.2989829209385814407005617116991620316439471229683027889361394657030405723553518835979738537924001601e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2702081580737277669378090242838702320600782680936939750297509297540855756782380187372237495418275919e-01), SC_(6.8661541883559689407416994227584603188546446069897119786849522609965693644733858682279491754200123501e-01), SC_(9.9748244136363214768984878995507356164930188655482644497348867217230906737375486707939873184798685159e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666271167367658786097195902539272140958148846575857549497193226638907749766700488340661025421346299e-01), SC_(6.8699439842189336966296389648411822851351190168746759092643803347473397004631800700883441563971654693e-01), SC_(9.9573341510760839699322347957607722746534464979271772104861969911658546169235433423999982923168538002e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2654198766577543071853586037025875497574700590477970784324964905796887175209926497781445698794762262e-01), SC_(6.8712207078412509823897749545065351011153724250219081461407354870609754852508046479838418592773629856e-01), SC_(9.9514400342640062448989208264011999183252431777488657319249033217899216103582578031325592789976310670e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2561329354661306077412799320218019331997631337134094743140418421356446600010982941028020080741003769e-01), SC_(6.8810271633560402960125491817177211952017585090779880561442907216475128728962560028175742624311589481e-01), SC_(9.9061353257942462105507251198806879548705125033581207355905917809525183880551724834928775281926702135e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2488813662829167529468196627232788778279105771477637990814196479116706848512693964828987194999919256e-01), SC_(6.8886659766282988274183048739981792674581121064868007301816480399889604139731528085713463499251245624e-01), SC_(9.8708052457337966655020077031322261987039698185658337710299138482459928976581681959028464141552140008e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2332938777509523341318802889454235792664090752106332588811995994082657827858353597304055671683263819e-01), SC_(6.9050314755322144751239416135520643538884168615134231860060657855997527775330381257634698178754887528e-01), SC_(9.7949963972253992704919444112437859800032723176297725085845458493721888641415460797147212904369476711e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2238313854924186854832868422917407223388468021141734936932541221515633393163385541625633176750476800e-01), SC_(6.9149302320395599682781250712181807055365989266007447464118392044979739877609947389932958853307541322e-01), SC_(9.7490652176376638702625325842677247179455133817124639416657237262381703657668497186821802403514482197e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1122738571055200181414206393802136029322597286490412920654573122391740875102057373774728683111370943e-01), SC_(7.0296202302495238720806273113864281410031160991303419337245133989782130340046557623032453011902769982e-01), SC_(9.2125588704115744531654321456654858899882026512734857432389133675190546080904350663586248749658574596e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1120701574778153407745289227333962263176488904889689025662611294919247006718182993422351310001143305e-01), SC_(7.0298263189863718637636004688192176796942829333963965371900865941459473706020518994246929274803063378e-01), SC_(9.2115875435192793485286914432159385031522273028077542022800388197585088493664147919703487698209794513e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0567963800957047774225949571886325342392707660455771266094480582646702193647688908599299876021336827e-01), SC_(7.0853104977741206501329302411816566349956951089019877736376418185640410244299526923938672260238358524e-01), SC_(8.9491180184338962021306146944737091398904398680208952625262644593539899254459861974464823761669115196e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9104400457305508568554814521131075738027087409434408361300335549951967489706341850667651691765001005e-01), SC_(7.2281268925194957580408548252455708668668389850394811062360018429393665024851082872860099351488455680e-01), SC_(8.2645023006813509903471829977016547430994322432540296870677280656799198222984234763646538663352866583e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8917722684450533754149276369687205537543196647355696515349949736675083007663106707892925681936180315e-01), SC_(7.2459281669011681663738039923573440253297398865269522964407164316632518516537291231625560118057773867e-01), SC_(8.1782376119013668659483735367708666592673987857028800191315347034215867078440437671897371276078083222e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8228395637998369891991461146685393005640463381807225352900556984267865836199329959268004961688164914e-01), SC_(7.3108727445256253839648630021677304016032658500820247936450027349518525608087685624359988276537679255e-01), SC_(7.8617244856998338689639725575832511577010639535226580706150115112985101228329745708861066090419412763e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8151025930746686430410002731230483653135523089835925136654803051335584135955298909492480981618621263e-01), SC_(7.3180855861261234244718966274055207000274963408547202000985315618423058552037383202853740781275849327e-01), SC_(7.8263967133846801638133004519128440234950333637574810006353888244640324157028896380350656667548220893e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7687267907261822298382270351454875070936857655549482249094730445968414772098012632797144739372658525e-01), SC_(7.3610011297720663827941034589565095308760402201826494850828051875201150893707409758588866156224913323e-01), SC_(7.6154665226360837750282328813264148468570235244281662572904305571553463430491979060842814525048729869e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7607432205458880329732204172724304676992789223981548905046396442451731611969638955719824281158956877e-01), SC_(7.3683343508450275782736611220779679595565954961648027439856606955897896305574127586750630515027413023e-01), SC_(7.5792971155459095665296301335177918781827399113361023627707542012456119957223076675684211588976940534e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7576909046060388467612258992582275598902496045014859489257292630463764783526536554972911927629226788e-01), SC_(7.3711338095170146205052727024635012121183233418003469505333772926725279770941237826979478819077523075e-01), SC_(7.5654796340069473352057233988252516434605943121264289426764314425986333972133188926148622304911158627e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7564123224244632670866169971581404281890731188821744413353087377632756971329475459005775675445047190e-01), SC_(7.3723057810559425153648485872591759077701408865385569177050186278088833193549749747290263644538979574e-01), SC_(7.5596934425519105227768649866603443484608923734098720674059389033238484943523624562987059109627045189e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7298763831316128935227655474813190601249087503312441199008390102906684210293457674057765057865365461e-01), SC_(7.3965372890135124568793469377509995823242190860888540849744965346216345224911349495547939232114852760e-01), SC_(7.4398453151529232289010766550971004610959361614016128459141464895758290420930558801023105719942120088e-01) }, 
-      { SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7258614079680893268625822897316756945131889764605650241460395389032587876624505383475138799139754556e-01), SC_(7.4001883976562050136738496338519714611675185742196923224808214070126294129117999719619088482452447773e-01), SC_(7.4217516082340016418297092172241872190857578944247877583676597277003241989866300218114707079769599336e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.4076324788430907334158306356012619457725393392386225038107321265399554466344483117016772170440293464e-01), SC_(6.7176618743718388284011926222819445178580654931332986752937529825594206045228082963990418947090409534e-01), SC_(9.9738624019923539300981800609332742346600825579040162904951881708792436182996218338885876058748149600e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4038858064360453745530418991801971816271141370597740993834775724862885862348703337433612804378762116e-01), SC_(6.7217910533766868975760120514414304948483805301723570006425111783958102897059004973371108373504600255e-01), SC_(9.9557034858792031449618112179527461268193322442491420392539335988787185124425758588672419089593513466e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4026226758906612824943350153719522163069887400220616291531074391323743059000913046940867818471550639e-01), SC_(6.7231820976669511567810513184926597260109136692591513097705237598066943434863143418373792182028169259e-01), SC_(9.9495839790441227940124197003143440642518334870655214323867498177360456404329779862056865723085513024e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3929048964919188510673175669715677554266492856980613576662794961847201017886543999000672451855320636e-01), SC_(6.7338664370052522314215195448439128833291684853785074770399337527779090025993284365787455602963596273e-01), SC_(9.9025458644538219914033592405393576633363688438439385942427311676412725919726410290419925761910539566e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3853158244033975132622991525473214539992737869332302118819812576288755830328615094075847966834871837e-01), SC_(6.7421888266212749959648395227119700761724614529473742317506271025786241567596522613546413931582605371e-01), SC_(9.8658628502078002829913118549085384306447259009666727774536724393584300503812859164547365838645341455e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3689996557957474402368278774873781851667501950663615382056532856075139621589301250976710572249904242e-01), SC_(6.7600180527038650615667560418124471116115579136192703480671479434573037987560329242906608624239870736e-01), SC_(9.7871475861719318393178079621671134748028385862374676104791201858173718735586428327082725040831069340e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3590926964818514212443010918240581052807402033004632762617606269977042462838512816072047238849403979e-01), SC_(6.7708016279158166630670944817623879564115008470584229152642490027329416558360818691053696613069538555e-01), SC_(9.7394532657393069384529658935021214142854824179973125906968923071408313026446657764606827004402222527e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2421788311730029548822325065271354264197985168172358555685955095151187235114503077561420904438300482e-01), SC_(6.8957121298173139997246079274283464503283210224892016168927457999731975195617309385106600052603194062e-01), SC_(9.1822406486868193275755539372820892443129474286650254546816034533993183110935707364078647648283778549e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2419651611525990381877779247103601708842960460229533883040836737012719658671940771722736314571710647e-01), SC_(6.8959365284674720708538829218615691276303202963314933828095587721810637171490645843783238209027546628e-01), SC_(9.1812316638742448033593382532116906645259770592790362255668830436448810091841014774822140960903101002e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1839614581308613202149782572999516459682943186344466059063181028194454999586068972012047714772996940e-01), SC_(6.9563422693316570932615563296874897279527930445778844727148916473375348633255566917395665916878192772e-01), SC_(8.9085668303401992261130519634870503422003089933485526527325040573651519565983316449677827125517616163e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0301536114401092504194666075030448870547128016719823718768467640329414383248455882463171410076837718e-01), SC_(7.1117466349382547028589875020985812926935720102897837417466547077919982306114853694447965183862235452e-01), SC_(8.1972092642813956651017353548402389854784798810771553580668064499013623405451975193161217704753531464e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0105134605983746938769822607345191989431122860907235029031960313396628199501685598169664154832620578e-01), SC_(7.1311079797440313832185514281631637157665502387149623500870705858757856129448864033254683553043527114e-01), SC_(8.1075635327748687343413787397609442974290674492088798659168342532492771063364309090310853185641908089e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9379498775503908234446901999857763332893317723875545926726495167488465688139124620792109603884180156e-01), SC_(7.2017255915925120021492613748623531050205192581180808096827576448324347831207018250987352806377730883e-01), SC_(7.7786308614091035660682923795060297689540542907301425690792987706948470756650277873732440059396959805e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9298015254857488709196146591482846263825611572573842494773812331787312566511366542408977999417436168e-01), SC_(7.2095666178609784617856189016462009271617855290831673465355752399547539271862384961209581744474470977e-01), SC_(7.7419157996144336950502764523805527883786888383661897331323910206982059616246234902199143973903020739e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8809441372277983881207637424054525627628626279800432297782450862992909655258800452177795255479616314e-01), SC_(7.2562116686567508967684614345396635292307901764433965481867477139332881014109791820691049851327676569e-01), SC_(7.5226997367874660119889765875645287842124221752818923617931366949283420367225377312913440485233372918e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8725306882118333591069706568031544801834209945472409215137778470988371770815767125988006952074196598e-01), SC_(7.2641807479981239886919153846858987098278165644752907613391228802325304610698397646109212752323412764e-01), SC_(7.4851091600116434967073519315874230780234397462471257432970519841781936760767531143265556274097243667e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8693138147358459150147327312335392913476302859621178559092425137115550426721887841832251103330155669e-01), SC_(7.2672228337019679133591130870452959185365049144371840920581776644748890209928457039707410358324305474e-01), SC_(7.4707487452230952690152989249692744917617757234408596638624419858922028153750783062941590861443292123e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8679662677225768720267326934273486392768566645177624626521341401816503089513692091255358323523417388e-01), SC_(7.2684963606941991469338796014089336672653989735611095931782702323544050699988359469814784801463134921e-01), SC_(7.4647351934068971998349688935403495867766083828972779972880096383364335659512367186248310226490171285e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8399945990082017197244171838863273836670338927990084952169792324564029028558239641840767993508826379e-01), SC_(7.2948251442744417410047768411717594712672691702250179708532973086774800313604591708311706845225230731e-01), SC_(7.3401776147879441458791806264666042015929100347514421043466211359715413276880253266839501325059059013e-01) }, 
-      { SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8357616653950641272331382771665683610694805502872408520142233875309891500280330159901904240170697493e-01), SC_(7.2987918489237175493209607091573035092798417369168804318131334596447070913625916559246502247505200885e-01), SC_(7.3213729026940675967095424179659294123081453912643359905807273277032367666477546142843097127298108218e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.8629691169433263475800603930812353384243062463068377995635169827854063791601469895063203091945293667e-01), SC_(6.1784882184880377635616753819043888831373673096130208455027911643898037827398293629295042904875253644e-01), SC_(9.9705454707427469130784264794553746645812018084679010135200513465160541135974212386366154791789825519e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8586775469486550907269874802317658509813553150605506347815002692787422734387567924611635557680941633e-01), SC_(6.1839459257892180377278808234017449057546331058878012728794294136332375005052045308373789451403192506e-01), SC_(9.9500803583322488794423001831632183464951810729528182561866138193775722268771712512172588018712258040e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8572304455498794692416610328186131910261183319000153607237699002788614633398256590048571299705202266e-01), SC_(6.1857844874780468349880505248516681224836844925844552246519735219268406899670899779998228321369189550e-01), SC_(9.9431833421878408996010706649661096697712399154524240043261150043851286694637970738873523090336682621e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8460928117705408647866186817081845242123373737698405493274540434192664995174875216431232460007710812e-01), SC_(6.1999054500115280386121138431975506858629150925943682090767424140915108027379171539841164397037658362e-01), SC_(9.8901633698445049305483056714137455775514797559259785585868621571407237631664144859011379366873815514e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8373894067706275579665503432095691027393318761088545116193247668672839372414502234437817995941039317e-01), SC_(6.2109039025442625701691726397880657204176746606617423560017412889407021111325739439760524766684183776e-01), SC_(9.8488087118014180773926596948713818903366198016463206031958732691828181878217331995710923365624057557e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8186612756217651830841332116146037120880163315636881192653458265335999592420606939047616637671346105e-01), SC_(6.2344635580852208279408592743597575320389000493687758705299996298601526530930110088952131490640784912e-01), SC_(9.7600496060732927711577618060458769058233690277452637572187537037024859013215677906296002545926249346e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8072791115920204711416268351606945427518688114008704320135430129723314648008046950037571800078832455e-01), SC_(6.2487112970354864653936219008446256113804436452303988550977004301396796903410955895674955959422907989e-01), SC_(9.7062570343871750701253917403608109537390745123852984619784641884185326891204208246531445365443997583e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6723679780242606553198843774954072899365927867722785683383344925043665696499964603671415027355004608e-01), SC_(6.4136393420419204427721079056556643784187389601707326883820624820194356323069801365174233384526577758e-01), SC_(9.0771486558272730172879154432178102679317450162008358779740185984639432178148273865403857926289608787e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6721204562555277801403283705234839196623556791457528112193325639809411609081905105622741353881458035e-01), SC_(6.4139354303505014506850193378500784304187379310964496816385368458431112320730674032366091203224842204e-01), SC_(9.0760084786018331942709212261602554038283761087253930660996507087784979915325935814224033229261719497e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6048035150043737165538800849453773436177643088117811475608982040704598824612431775715542885122423307e-01), SC_(6.4936094352969152270756102460889639806351204706356560056739606923397009524676079410050445839599923509e-01), SC_(8.7677720690194663757229165211291877589624297065936113526755570695984316860018888882536261710439852680e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4251711293219378985602788397505834460276096200613618273297812663657644023159134115458811199450563033e-01), SC_(6.6982709485570959082636809098704703895756779662940302817291336379070346786937569566310266129076309112e-01), SC_(7.9626639631694422592435789151300650372141601935365005341405791958592846550265840499728967511652485723e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4021224778983898058073499588402961606809466264561903877922077608437595958978264520578976121050178004e-01), SC_(6.7237328041937688022980849614829396458042787504525960323002450751016622856583247886586194058479934580e-01), SC_(7.8611250539876966795694314893111599813405052384345503509006162648615953474704989049626489088395657641e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3167620680000075520923419608491810238745055269088554241321942930185672203660552621176187193155525532e-01), SC_(6.8165235157135820492189145828922914599728539530991439139834583010271398802186398444454079856231239987e-01), SC_(7.4884402249256454476519725002075826962230127264985080889599191100849205925391534673113600351392193175e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3071572630609677010469128667249519696439359488791099005373016417084933869332276820697812777395786168e-01), SC_(6.8268186392268652145834521119908639534523527683604357706307080932545932399291972745550845211718388177e-01), SC_(7.4468320686276709619482028663682491547720583815721844004996713031639626610979387572981360294230999304e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2494875129128055361843383062476392479861437587790355512333464129357724320659642967602880085423675742e-01), SC_(6.8880280777680708568830071458539469299881996102841543359254950890921687730833950551766430056098629640e-01), SC_(7.1983688528322886817454451853819227834367263204520890104698288663704751305969802566816245514643778669e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2395430363724595731046879056752369962362327480342926091102626998457381280806827913952612832383433259e-01), SC_(6.8984792979693016171270083749639226004860969743712494282686832427137287305737399642922074490753116621e-01), SC_(7.1557582895098043568946350488758899825112101278791181548325529257195441896364025696614771547242280436e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2357397456481587011104935077485803009288871693050220813003548660618025700569977845197801242959693320e-01), SC_(6.9024684231981474255673737889661943118939686190598012034761539988039411726173973857634531340467474713e-01), SC_(7.1394798131110777350237305395221789751621690136626589519579974184227032556219529444048054861712686103e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2341463798991304672858320269856048490777557838665150030915701909441151411168689710800914427356512077e-01), SC_(6.9041383353893123981496266490585215592888995184083236351952543124993147912290058784839147303719536133e-01), SC_(7.1326630054270987927239381586051120230189040569756738647994296610306204148778683267585979075606646302e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2010498386900745867443479007439325538292969898724483120533363817647611197507708168162395964211018912e-01), SC_(6.9386512537165067389389809675198250843000241121203206374130475731942173769874403991978511769535081733e-01), SC_(6.9914616271393880171572563782813906881868824403653481548013024973604593948789994174600367553022040859e-01) }, 
-      { SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1960376907541222827559892525820018886712603922128442660620943320512419319038997589180484252573046475e-01), SC_(6.9438491885442096747315808742294801641540759478424923714581750129020852709729816396990967405377775477e-01), SC_(6.9701432541760521394863987768562498320227622401655656122429566564369131264511469209597366893831875724e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.9094632803718866216457540000839809041495982765507582341207041853099201108648289994843518347144162800e-01), SC_(6.1188553354731957123625228913250573326175912548469167432330947450060259335676817177888424178226730367e-01), SC_(9.9701955862518728726704898788317593573763719746710677961454510409770374126863309473473493960015484631e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9051174797693570476320719875609096320398575092909776600809904944814446450500729435178442692188572199e-01), SC_(6.1244687631699917805363241157983286552744098835460603108388714718151896932949902212950637664677430621e-01), SC_(9.9494871245222398415600394441163970300462414902117038063235708272474453990289103631436607676254321671e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9036520570720260883226397250933752345934344095758960991490162280501040807088817237382938824654365757e-01), SC_(6.1263597805500396899996035081225461422407985448744160099593776162063675653135179254453554990889249075e-01), SC_(9.9425080507669167263849987676670070877142802692828652948538238264225563258955018755280506577257981469e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8923728262805153342282405606062581420370479483579705789721544122968733545593774054429114805968916929e-01), SC_(6.1408835822696484759357268240465303898461306592932186936120482828660406786245942555753286677014982242e-01), SC_(9.8888565077007745714990491436415663869754626485369815489495587368118027620281205946136766383330065879e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8835580528077788100088702676352259521202373702448163519056485534504734878620104336769912383606097897e-01), SC_(6.1521957403848605938079727724784864333523299380800734355992677931217704168088900623014107614822024784e-01), SC_(9.8470083067762954550823838334662864357586683612054676297110637677267259914616162477285538974467956823e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8645881620076702777981950221351674525938599641690431446879971679949916602142635287817508258258563416e-01), SC_(6.1764272068898225301342833505743732302882248960430569503104358272554900669993559949054300113369137507e-01), SC_(9.7571872120155081543518010646536883243938054653302232274750795304872284253586602868599256092811959672e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8530576710577628874300717610181366952035733766428770043028393890726075085245789988322966129604491272e-01), SC_(6.1910811022826074093362060647042146144197393508352752594235962586598774456213309498630627487163798294e-01), SC_(9.7027492561773279859007459449068629008385106760690962758755499162451656640875515936610193917251587201e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7163116748586988534281975726095510144271248886935386188797177688194341552906126914979825850982741647e-01), SC_(6.3607023304379950954845237094157116095819379323424114094158951146615124396812300262985833865727782419e-01), SC_(9.0660013061774195012851970652803601780465195581295197670245346496244616460303984754978960543005295162e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7160606617644142316390572673709149280033571543207058659626415929753474576118422613304861693961202632e-01), SC_(6.3610068278513669518321916534567713342672286788392010547944230417264297563764096719688323214534212339e-01), SC_(9.0648471402597960208408171746963203001772719652931446797549497567792809874663469162649693548835774697e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6477781603027443934265673695904976346142618034494172548008038127615436309692422879725391568052943668e-01), SC_(6.4429410373521478067628666061153626730899032053508042787795445954627735105804407776104006024554359979e-01), SC_(8.7528119566681106354037230231541975543900996666065628768119798971614052605300176891443985740326672973e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4654229372762525985568572402815866286703352653991180272692877466124254865061924339107033896401056118e-01), SC_(6.6533796199818336428832031836471653611890078755621196067041221423197885945056260399954115325343191283e-01), SC_(7.9376425174812357223702000403164420265657509245578469252131740773234144685252889358367775788336921194e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4420106241637256205263375423527715119826223578638285805480797055537695628398351362642715217522541673e-01), SC_(6.6795567120756026266980428655742859571142254556715931596104772654691904011984056543471534950591309827e-01), SC_(7.8348228090969812572605311513504583629409739989739971736363780339264003298710480252792881402632130864e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3552772643497240474242029201343405004144096179411758273288706273385790409372433781111809106530220561e-01), SC_(6.7749462259519108034385146658029178929536163498746430627977240982118759791916229260639053190658428947e-01), SC_(7.4574190358255876270416800662502960539430272915359229279590619949401467891901375786740463462569907132e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3455154814564588182296201574650962343605613170440166963458759421893446955116106704945218014609649403e-01), SC_(6.7855288896064312613329297339698885079356801144224459042566688431524061621581974159437598956264533356e-01), SC_(7.4152824781250675520123680770386352603648230395929872347089212346768429157439004588520950810626017819e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2868930336224944509954435699051242081626637411631223395128481038247868701945966933331023238324849676e-01), SC_(6.8484443428083694950965934337226569360278372185780494353761474067946121047771042094069261880780382803e-01), SC_(7.1636584347407644067442440414513640906435817672499764627210124493880450035126861233202245358355972029e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2767825520295792761981950284218195432649301193777422580468789124034484718597293260179870321648976406e-01), SC_(6.8591862265488814598207283937984289915009495339977322047486165007075591804231677119337570929029830233e-01), SC_(7.1205049479704653459059907488714433284873086905560693331624992990057709254540332542301503693783211233e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2729156408884616188252236800567647324977059680184254110660622031114286979374881356508170844970068020e-01), SC_(6.8632862449791482956006904604873948497946345253883765393884403923726665619594485953811111705621852125e-01), SC_(7.1040189995260597042413081545340360538288277461787326957080257406133271715687985449508776065695190867e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2712956002394947631420375400798072082221377177630136507400001399517572361358630209846695782533182430e-01), SC_(6.8650025705703683709401614032771115319380648003945659590166434458294854416700474012545240108247777996e-01), SC_(7.0971153008876086030802465211910776703329569005841818584589618132482137750827121865705431964049230319e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2376421411795013781876382997964877246386044974977570266974044690882290588228048169251607567133984599e-01), SC_(6.9004736240509319579342780821811323843885837731498759120449859487051012318286418542125764010664910669e-01), SC_(6.9541128971165909642180517226861973826912875776495066163049108929300304505924490440623149447784437403e-01) }, 
-      { SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2325451860642897188152828045862869429735547800828760691392936026869092888583987755704967764203313624e-01), SC_(6.9058156745990743835036974787930069481462217685018082013140677507915710683611361133769712669561546807e-01), SC_(6.9325224233776771514419828579232133958797884786951121700455108796658537637600754481809036530756037498e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1709210993663495433724049865926552371932963305159468559210085234170340653438550915590681983464200995e-01), SC_(5.7650714122142325611593563191029953038681105649361290750646770425170350891677643395822499920448126015e-01), SC_(9.9681893736381418090238653958398570460763205804420111955339855670113783050292889755343489535934876951e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1662811092584171155600896320355671172506061214954960728686062113437446664812903861595066350392197715e-01), SC_(5.7716421272086089468838998122438480510788377412305676930582794691228516302427637425187512619066812419e-01), SC_(9.9460851809854972420332642129155468766675291406056363678783422652618614588187504867495246792521083278e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1647162388018632592126392297015506039032802541957745474422918611226470962892025950902185570469980654e-01), SC_(5.7738556216660938783816583618334331785869656737892488198969273801339470934539794709960436953484912910e-01), SC_(9.9386353950249765185205266104110460891397608791805965326037367000824199707174472334641525460543536214e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1526674381910711984311727412201753197457963494198834042266727315229933008227488628048160025270172213e-01), SC_(5.7908560370863163325931188146423525111471112700795917688258027753104276966520505790159179169093558844e-01), SC_(9.8813597540865294270651309191241569380210939981586008982939529962234682493780461621401781779617654353e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1432461851757072723696758566175492092418960599882008780818287260527803616254393279788432544689985247e-01), SC_(5.8040969640092411729879917885692377407517550359723181988462399033284082820000053118611202551306699125e-01), SC_(9.8366780536951880428910485167321808369787968511555206084169136855660782482855445459009531279875197420e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1229562319061812978125588918876052019483207133418702007276229393601208904118966582830972412252326582e-01), SC_(5.8324593487255899261081288613894845182307560990412435606137883156617098605950425970701739572895625419e-01), SC_(9.7407557385754807772237815910852090414065016911343206131063430542221154169570616871301623802352894399e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1106135432772818118207615170403853132257742175468207387846657842398119594503261892247140988360409186e-01), SC_(5.8496109230962648627726309529515706502263992959812695751552726775788163518174287740983664340142963901e-01), SC_(9.6826072536977889098729286069446366761499761169516218997758352281518573925570009098623283163652065565e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9636945631050270069278375114188689623095223969427572568041642408174456930637833783100943259338740317e-01), SC_(6.0481045713158294418493161372134231131546824327444109853680115145230214170303655131544543991210159719e-01), SC_(9.0017921244916811522232681679034495932477715475802375211038059628478845517612433630015266779451137741e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9634239963617005724228966297509274172728348516176373579589170017576924302352754706332782147102576034e-01), SC_(6.0484608169492709336061602443344085328860716135415394575823552233266931677569598278331755633111429440e-01), SC_(9.0005570410526376672910706381605698291076770844649658392126239214858154233298947276700439344206734217e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8897092534081221262602685804594561757297571640256886944856646006317395269052464463697743614392627218e-01), SC_(6.1443053225475581145537892452906008145987784409202735689781970862748832907912669886505749771743935140e-01), SC_(8.6665203116902580373676597295081657808871031714832220008596420053565738172373905185660078524229910777e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6918148518185517828751465517055732565365423776541057368053251198171976630234381770578827801900326803e-01), SC_(6.3903039274625702483784886100024023774175466194771007761916044479085265244186887790182651584684555659e-01), SC_(7.7928456206926411697556858030722458687889899566035085253994101967268841860699471175827605726497342983e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6663066531761220468493633019722121346791524592862397048655946005593557288695287098876258725431493397e-01), SC_(6.4208832958922035177848884081001370368176131406049302540075227956354621809332450392493049890528449187e-01), SC_(7.6825575072257236620486867444172947416173309054434824153081412148023851960029776656072457811223166667e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5716245105161454239276950897273466663748558672916903124444664977516862140735703942921532749826770291e-01), SC_(6.5322662431771059292103377737985892037717090167591464310137066549208556358115561689400212259532272311e-01), SC_(7.2776036000457704594059915141741480889472894082073408496540881174084505197293111282555716829159845841e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5609505142250801461611916997824554077157399558031721566062619155561021800781029775069820859332733265e-01), SC_(6.5446181952379388676680022129550328723322041065202659190624914142461258546314443755125766218888423401e-01), SC_(7.2323790786811069200199080342525881916304208506534947131141101069823743265991496906461075198350873156e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4967782857809769790072114554227242812988486320892838685251105240143400748771307874689439350509950300e-01), SC_(6.6180295658030144720374118879541902185191498999530166532679784805985684529509188750901122813239140880e-01), SC_(6.9622717417005126815080131460878093141463991875088811785595207611112557494727555374097043138134059482e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4856984927033150786175697799766307767729303079201730034707452674512772459719133083666683546666256020e-01), SC_(6.6305594090045914231313480209005331121786032847725076900701023096192174896172216027039021669145123008e-01), SC_(6.9159415789562596737640892274106790287856213010560934318225194966898674623924280033663958746128236636e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4814599271357649629799500304722155106212019315723163922420952919869188934415149603621263443327491063e-01), SC_(6.6353415404681102527476054647232979712575379460213360275414944287930588466582175330991228778831306232e-01), SC_(6.8982415629906089943281077447431831873678794861226726322914842387529785902801572268470819042286705265e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4796840303838460885797666828478262317148014682815479699161629641034700623809208396016110889904286836e-01), SC_(6.6373433545071980238962427396513920588286723061444232938711478985607895231699991438826542163941744708e-01), SC_(6.8908293809584683023333648518684484623384757316724035011856901994988108245925477572718093182075235849e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4427729076373856348147633057106166090668009036465706046277977466948835105141546292069425877965626529e-01), SC_(6.6787073184366251491859779564088267420354373267982094244436747592639064896662061404064052390895342535e-01), SC_(6.7372845698754952270913128904213728875397529306579526453026169222509167607311813511339203503598104554e-01) }, 
-      { SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4371792708291468926079538249312496341506792697661742632647718601653584457875763163025716515087334230e-01), SC_(6.6849356386990921377548650054494443308359557811328462408893834993684094765401057888979707720168079981e-01), SC_(6.7141008801707762362327536838127753447002520003258664677614361701912169844786139960602713495152533063e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2131193486226606250625499629749497854752055574747120536746701245313629314469887614089288005731686675e-01), SC_(5.7047936479140139746669847055606994659967032816435812589478361019934676875941093002412967747372449143e-01), SC_(9.9678594258433021858689676066227929388179912927245324921636243761409445079938945025080860403318041464e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2084341553209472146562808192609232933209407598479188522352638557506404375984242889414017165810352109e-01), SC_(5.7115329569004929114351626335668744333962972991872549955914473717711541664414804064232090803778978366e-01), SC_(9.9455256167657378206230420476881068670602937322290345512769421069155144782425694605730920457776266070e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2068539929917309197277880318884556179046821750855604445073356240937548088108742752185188772927021087e-01), SC_(5.7138032463251377010921927825616598925398514795148620103074916097505906115935866461333074165581244351e-01), SC_(9.9379983794244956376224110680694956468007893042151611192412528820134585255715460122836647234814555731e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1946866662140749681077657770922817113781733518493063193202252377034768044872244618704887096408454137e-01), SC_(5.7312398695721373436789113597313998540558361779223728209570246830974029266949714967197870638874995852e-01), SC_(9.8801262101886996153018749459609351546336480346579650607908280193038758961648964193468975034262406307e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1851717727164519189725759952455695981884160008269433982313137319932486326649868332117582170910296887e-01), SC_(5.7448205412463334814279706763524472696171543630899843640358774977250307815877481054286137026086890214e-01), SC_(9.8349778509643456301818367755396284092802415568416778559937885211074902703240044981957122292843246663e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1646773213603068834995371864925070033079252422093184436349556547524208099031492834451886001206564625e-01), SC_(5.7739106537999602196660906518838361383887095794516632542941067065848828252737252103313328648386852908e-01), SC_(9.7380499366247998547621671547573235453893877292299246462579307810149662735474112233307455692336379651e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1522083663566896426198212302886928292003695201446367823375742224387149817471819356746172579075940665e-01), SC_(5.7915022879650141312876776425328073529089277189932859812589446893688685639390463535856396735941530096e-01), SC_(9.6792893826935084826244682024658378755436219132734703802325673191393950852779436233450146654104589798e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0036835985160407061860142024937073650128806281762248567929239015374589737976909585946579888773109338e-01), SC_(5.9950853917892880438629976100023568332275666194676771428572628280172242660578764951106496500290170575e-01), SC_(8.9911786390119747516846811546566561312116692591862386856327314403539885062829235575595967673030998552e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0034099077285934257473556649207277754503531976083706690469257593284201786741755143743230552192567550e-01), SC_(5.9954507627760389828603853607696846054198344730055531339965451524510332251112751479976179477948202816e-01), SC_(8.9899301176539656133542737128020935408473563824891345713529151364050373637790086550689042609076966507e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9288226373407539099657625774058075663855175843418220314674774723219797048674963528491418072095956012e-01), SC_(6.0937485659971901732807958489956171816905758228874718802834510728936226644777209566539050349131226797e-01), SC_(8.6522345739339842508445718566636355118627285595248903220328408773346094227736634682116145166775246179e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7283907779600574238298726500807519105031134800149547840362640138078728818760010298949894983733970521e-01), SC_(6.3460204839837964700969039274086406341063656055624592565430927699681508747853190822957482520780202612e-01), SC_(7.7687881045680034063840537471194015164718690787530250979302574735755682826371055351056997822605050305e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7025365246057229628184271772822819677021474531275760515708099194381205736283751607961404628967180331e-01), SC_(6.3773765050461612944680698447100308532817677281651360961496538581935142161509820011316651364370731097e-01), SC_(7.6572488113752242752471983008983098558749240212551022467129929877596332371401574099044475307104679140e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6065352930802865651458160911982969755109485112790185018001910112076240297313893216755568678438785261e-01), SC_(6.4915807655088139531961807803615654600591737283142145111692962124785935629047364708944319601958026852e-01), SC_(7.2476733038005768575717842095599739061539508374259879588945753040894493641687671128376890509205230347e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5957092957755003407094165951468863670701860474689066696492191870523755147632512360234887898217314436e-01), SC_(6.5042447904479773417163739982255031733981404717163423593278670440342589268809882901127390160198460151e-01), SC_(7.2019302147498498599713865991233770866456652606267229190262797505011161565305278412643666875334106024e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5306098313012437382119981817235304056646059102892509879166681351032591498173055216149139648819416208e-01), SC_(6.5795072436094371493440508727398609648111456999852921548332786783110006443882936221469029580577512415e-01), SC_(6.9287168539543243875194587571954595837510044988781456935678304416414791013363642801359807502507792076e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5193676736458960965570431720588593617966950378988318883283231292627456519651530479590121504706421394e-01), SC_(6.5923523713867953869343745903513031683149762747837317879400480771944718381037645907673195540389086913e-01), SC_(6.8818525274310444585915595709756879222267508792232730528906782247009893732040876192454826468827150193e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5150668227914627001583099416342846485302813888670659023818489033542646812895326801841902176596613306e-01), SC_(6.5972547812691780380310153431804191821533387618413823530558372307011759001902040926441013863421998185e-01), SC_(6.8639483390116318321155800673503976493411535088137683562764031240150961058999287251091219811628127201e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5132648011211215595798125481331039701823560169869808980219290236009600137913180109910726958697060385e-01), SC_(6.5993069354466605002150399320091229843601044198927322398097849756259986650753602160061147357329873197e-01), SC_(6.8564506401626160271171842874524010309055922830431896824539519739437997062030451374689146787487530781e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4758069477057013391574652109255664370799399981217622500216414190246661449997599048804262257458969292e-01), SC_(6.6417099063897066026711338333367991232402871885371755602905174126204515577198526294703543951793627782e-01), SC_(6.7011322869895766262266616309476221702976500647081258807254357309329791362445914035381162846448653746e-01) }, 
-      { SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4701298430089359295147136693129527494556022702342800533982208022899036268507806343641147136695653544e-01), SC_(6.6480944735004548702856445474659279468841811340652807425996930955577094122120913454774183575301141004e-01), SC_(6.6776804885182623920093599737224595718620847152894051466931301663667807505226045554678159833643222629e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2290457111253887473908313939245018213897489051996243922302870845519870013448752399939306968140799242e-01), SC_(5.6817960790764785252802507039254804963806348426102146751909981337840032784386860756864183492747195408e-01), SC_(9.9677344531020381901032528665975858665113852594143102577249044327798737543598494057908391980884353336e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2243436642005751480218838131842145885627448240801196517603576352912929786461802168945967270368583964e-01), SC_(5.6886001171750381006215001215838939909166777702837660753229395281924109901511537708291684764717336992e-01), SC_(9.9453136675479240235839344954759209405829411534021156355062745398078172754466120070850726083160987593e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2227577994237623230182903416522126979279514863383769269312498955777480795688297513577065844147137421e-01), SC_(5.6908922122999031289409066876478193115906762011607574397533727746763029989830910108118355251095139006e-01), SC_(9.9377570913146199849356460289715868636874097497589447803131736981002358544537058116375040722230817369e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2105462565767400296515270515809265289247544879930691133359314017795918135961718996263818126891294319e-01), SC_(5.7084963141455807618977143780180643824052423631803678615784073941770206841217934511311294309049815225e-01), SC_(9.8796589370495485384060722580960477151570346691928655949335857342190597226956824786544521711187070072e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2009964101155388793059205073559408785558517342373801031421648841318672155228913460581990406170812730e-01), SC_(5.7222074308147938749676020538407074252731257860536282580445635260427532727758581889850959973742827277e-01), SC_(9.8343337701285313692908079037072547047422908076974386722487296418331900761562663816347632475685546396e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1804255665488529819322283839325596197932363865135650863664703989381585393525137324509636359064884327e-01), SC_(5.7515769620299681523196131763354382790044194476205354554242731792785701940378257534923859485188127818e-01), SC_(9.7370247913980116506693171056257938307622554467592079769518122440038173446344985687573898455590147591e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1679094046693952502938239267864816843160993386275573078389016894405556199500299096235398336842339941e-01), SC_(5.7693375665767075362949565002993315706207504670532509722532032738287980041353787935153841729533590685e-01), SC_(9.6780322572908544856491996206604313323680371365869951691363042195024334098251376025437450867926998594e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0187821680805304630558639705627993241718501691107186718352602068931054437687122368597383078948398848e-01), SC_(5.9748751067176046281369976515983650719059587575431096485679546651992362280308046035362211346989086927e-01), SC_(8.9871542300786182828281829008317925084220673208591066754263746395327940747215146370054262058045157987e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0185073019682977963683422775572704612418139912126519998098266422819830870919931340521167448809539501e-01), SC_(5.9752439823224866788807615624968789474466576475850469369153669493177667144144426612402235526320982750e-01), SC_(8.9859006082222448834603311045779974038680023386968048822084202704760078221441929576773325326811912978e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9435913763483211310016474429763763173528265140226268975431776953159286021555657034247957167846839063e-01), SC_(6.0744840147624543040480565568163117989997372650801964839815121737042482199503461037450630724992543260e-01), SC_(8.6468159138744413396676005812607091707475628349565244633553770984743736483327550798687056853327772052e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7422002119763573473022623974551410429046260550355443672621918356301324658058585281552760801233427763e-01), SC_(6.3291654961513881524068979352985619510502927664804954969190227990891563890330800872123970143335658305e-01), SC_(7.7596559065281167382515614392972377522238408669878244063700030487129625550376187275458425693350557422e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7162148123008930152905691560073306151712507444276036087688373153719037062934206939803916176869436881e-01), SC_(6.3608198347719529143079866456450674087822361859221122849022938598779033771861560046768816110494651123e-01), SC_(7.6476408243660183840419938109485003200588303810330465781765121116440529805281648672155130549192660968e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6197131286133462534204872724364709861867369546323659190098293514758935073046368715096134135212740687e-01), SC_(6.4761077691494148433932645716991492971825945207019429799126542704355365929598932189484512379662997760e-01), SC_(7.2363073525569356837483695936341447405343073512169278357288732324035829816287170087781405390007594456e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6088294122829192189573593899691209220551365404260297666051613679509605974627682887646299693478431344e-01), SC_(6.4888916599661583583191742839431267563913837793401085100474817550981256544702424652895450685317946783e-01), SC_(7.1903669658091869553499199723598392543318386020078614605424692086290835425606330134384951182427119007e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5433776470804632538324450018895332039721555930120901426285341043481183062962676486460115661955828826e-01), SC_(6.5648650917994357494882237730056456372621121747467258246174714677288534952434434252098723294607005142e-01), SC_(6.9159716974889647394204562866543921808541093893677771305067303346034052168217340109729994267836183328e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5320737654974403818310311550248746937758979318147137777958389820151113451434657120343491381090515956e-01), SC_(6.5778313136705785756914782552304084216334532826937060523201299640532546731877887807878831983864485253e-01), SC_(6.8689040829185670065390304733192123964252637656477894836629161735495986779850296074438142596672260076e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5277492339448833032552620506923247079771087701254348756756670037290998319223094391589534577560671670e-01), SC_(6.5827799196724040705352386928652807480817343947077911986655016959551394553098507848093018430808359670e-01), SC_(6.8509221900702294142990062822217607731079329596150694082154543649138114162529890455098812968721938686e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5259372792347120511208513900171174265523078027907650428877002244570064512585395228003591118682413736e-01), SC_(6.5848514082722641045318515780959690004522427184714447582206578000919535583692874944154251813966815621e-01), SC_(6.8433919447059491606317899698937253156643345961432599538868823519863437224873075338860093401391862480e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4882714966564911589963464678291815197753223248921823778925915402821932270786437951781525638609762067e-01), SC_(6.6276534303146806830614033011904607423425272802815367380509024969437916152187152160400506578947262940e-01), SC_(6.6873985640819720499332503574984933626443424090193551101156252052265636689158713355326660102608676341e-01) }, 
-      { SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4825626390094247536750523338876072188027602808974214783645295667839420744583174838551457695326641261e-01), SC_(6.6340980060065673602846694939196477957722304199269235219373169524729882531597609958364997345354268725e-01), SC_(6.6638447140760840656106799845864705102968024899678634931061640323086244579035971006255115170607672299e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2356834198085297284638478882497893412871816334589239621590810510460229027024591898040465703289158342e-01), SC_(5.6721705376946205390427961665970059736024841347410653486325329192867205735266890106050044610393894154e-01), SC_(9.9676822956541174544458979160294111982717781368520479345239517921988891797274233681385758635050499762e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2309743837436966617404061584025810958487423040924350745309837708523570239371915944832658715891326762e-01), SC_(5.6790017339454187709733967122169530737079369773124248179099101248653094850062872466345658961432021183e-01), SC_(9.9452252094573889268247067182602749357866296011926998156214020668071509030438569097887424492259441666e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2293861540116714301114335748965692532281676426488813572080092006509710620671895225911746597112432437e-01), SC_(5.6813029780289829983158313693826276033204904230163591427582885571016405684240547942280906020516683342e-01), SC_(9.9376563881206421642154109673095286405454050276318869190608203974597576262167810669283035654944420139e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2171562707541775283216100518725032460530587522999902077396394047464341865763221201438546301611964744e-01), SC_(5.6989773487885787427179047802937349935171858785204126189725011686947470165923388163284176312884215337e-01), SC_(9.8794639120759730563653981236447199276857561704765650822290723062342415862695712517241150453892666499e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2075919226741995860022293674808777165673493462865717943354941450379543531249526640795508237388354910e-01), SC_(5.7127431966484574129410659614727900954745850414292458284566734397702205511739341962362486090994521498e-01), SC_(9.8340649454532446402419297890771787264934785106713169722850236155930692812853696193840725165746138568e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1869893747042249014406416644412480636494428461317268675781299070794448073340348713329720284678420176e-01), SC_(5.7422299656562105117704036305857527950101084350416418369079686840586197166015317351976176674764678545e-01), SC_(9.7365968996184065528156835106043389832177131562045965008484624330161311734711663406971859565483591185e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1744536144048384709618262057324557989663805267623815469742810747661577325596655931632062666861254782e-01), SC_(5.7600614672018624561593666057872500780703090380284416620870806713853583547307032685078280291517026984e-01), SC_(9.6775075235597857654791139580214060936061914305308331448561529533864166673810715230627716567282370817e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0250758998479945716347885271315282721654486695283688765554142442562109426930428849726020493702485942e-01), SC_(5.9664190937009193806033628846764837334468769042097557387464882791398394285168604616060139501162232953e-01), SC_(8.9854739107724205860696760277356868115949305655710313163768421227636744084800871317745275812810807031e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0248005445491159930111905368543142667223077966946578947414112732678262325062889025008371371612595005e-01), SC_(5.9667894399085519787354441025116704239857773974702616021827449409407386541310766101282955598804924174e-01), SC_(8.9842181584438304721651085167770832139260472965064476312598487193878808801064907941163420527623331326e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9497477620164296772231968264033896521568678700617499548275530289350711240846408412648625274765408205e-01), SC_(6.0664248549137050838422773608047910448152667213498483233803291801277241435887758016633584572057242047e-01), SC_(8.6445531493435749587895765218694575073680275066920830435364274438099261586760681243447394402098571110e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7479565394946284927234692341620507659649155584903095699478075711276977096863790391945111287047434699e-01), SC_(6.3221174824660148314365931999525650173201810373982859374672975529330674400521540533658537701860560478e-01), SC_(7.7558412442871289406615116723807701226119455675297337367001613402115828839211338193942671458005539751e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7219163949613172248590117969892223179795415018676581801066175755131413013347567019849892308484991672e-01), SC_(6.3538970080752500568485317471259135629980941976570735643282972254169548854638005016885241071859798674e-01), SC_(7.6436272776650432487665949146155026357687034770265683695986530198115778111166478410030519782867601898e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6252057143127864915059263626930247618031854747565939517712927479260711142674626510247877184882667041e-01), SC_(6.4696396974183676343406986487958204792705002099258320832068524880356740049422150438932076464559177964e-01), SC_(7.2315588770236712038032010841854560477959726174036412347081320983155650922277083131934646560167211293e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6142978850939479787275348601441484643541987325099658333214820832771970604198580658686151252731821391e-01), SC_(6.4824738886519111827632554463258721203457628779469471392160403957721185599032005102500449699827483095e-01), SC_(7.1855360011912210013653339935336949161412457665447326456542947645392663837703554952171651147339573102e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5486989077957704607751459319424252886558140204011058855703749743821491287355883048447574713911841678e-01), SC_(6.5587456727214954675935582401678084426731514721678965344884100275154915290479931670060897130352919612e-01), SC_(6.9106465557890191216007891266926390489078279068397906417112859654056825662650923649081040266614398079e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5373692286611959450453573860950992838774094974104092359774471134704801443129910501516572904715573077e-01), SC_(6.5717627095651687167846045087164594537656753877866000524919588158125479357038090641347830885991955275e-01), SC_(6.8634939382280689383938911264509535411630305944708678838769499267964044821387513467180728766925887195e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5330347993237233557058141218687045383091080771011016159558884363102277351786376773643504207409058457e-01), SC_(6.5767307009013065557421215154987024596096919026746445996495662494986513953475812583774305790284562070e-01), SC_(6.8454795536689524047556283012263023564263168946965089523781771181264963024025148459276925576291486267e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5312186928470898774927370519378445513457379856947947534151774653365658368741861759056990792970803281e-01), SC_(6.5788103028215193322238585172265745241751638152286875290052429814137712553051399151156781860023980947e-01), SC_(6.8379356990913200292234726733780193764104630525534248630545704475029821506216977965377383686606439784e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4934659918729493598363301389197093405642604690705700237172252786179976494710469901652844638241245568e-01), SC_(6.6217797780236964958939378553550407079885401563454607487246554307384099704235296009633890245319823067e-01), SC_(6.6816600511180792625101812555786169988745030740393627812069050638195632794922362344327133038874450951e-01) }, 
-      { SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4877438593924676589255020842150792947534551745391740552992610573480038421929429854758692266029518173e-01), SC_(6.6282495348417890952162129867036387605454324121281646088490944802233037459695252793860197884801881198e-01), SC_(6.6580635264515609757499322352189439924637650574701108900350085477882355550135496634274167977559355901e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3690729532435869439533333466655854703547124397541829121270122335751422391304180830076208301386177268e-01), SC_(5.4734466201185031728910041317993517063542072024831507808864007001256776554845212955652373177217287441e-01), SC_(9.9666251812698509905732810013969053497377741467271954171523048440130494063580290129589808301610474073e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3642283394304054286540539280717559353510883688748686863614096765854314639208925699418438602097539950e-01), SC_(5.4808470409115854573062854657031911305103434241742745363848341917895238265197778148365429811885245139e-01), SC_(9.9434322338789426112945818175678690487452432807214054071324366571663660798955061739422645061847815284e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3625942105255306617886823793469730623336248696711803317378381872271014876467379162928369890950216060e-01), SC_(5.4833400469134573416884901132322831627064156210198355242701994012819216873885463602772391097389430164e-01), SC_(9.9356151647425055726622624481485490948761772040937186866816095509573559110707049958130643463135610807e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500079910696591519035882875511589047376502387554543692778629252639257606953473950976872988697085878e-01), SC_(5.5024873056712120841014945163476243324871801203868143135596956205181048728344978740533588991662911911e-01), SC_(9.8755100859529386245352913552765772294523342812678855872735998396923060099811788986599136768797526725e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3401614229055776499468115769005675952063649400456309790504079973244225219383622112214759040479050752e-01), SC_(5.5174004241016992144402269196766975816550009854595648707133992405564875928350829851673858242901943798e-01), SC_(9.8286141695328291645517343720405778498281454546620372507543417391182102046877121206088946156390024124e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3189405035698601049688582460383137103184031079269918907127711398907547694934213023298058566129854283e-01), SC_(5.5493449071097430188190574380996956328824195829882703265157381759683283537544216618530767052032197745e-01), SC_(9.7279182087994986021911844449080064986881114407678269529911939615613889746841219354010110333210728629e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3060216035439315083782486941891219215811048267682169794441474780935389790118328202319679585810561842e-01), SC_(5.5686627767769792178035295982889666713242360034836567639836607271767329586724400629867322237929431701e-01), SC_(9.6668627217848917325097682663441182908314631783133642789853712787548277415361309772062855935369233954e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1516988789033993096394881170296116606970498834871042797671051153401638437406466335388475308836053139e-01), SC_(5.7922193835942594447032830613655820673718384816658822035340199720354747423329103266995243214356940258e-01), SC_(8.9513195608735658804297085322617147495308598250673683940924321381648461660586538877240503996987645118e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1514137926330539011686285537938845410454863596518470319178046783421376328948371569200018200784413651e-01), SC_(5.7926205797783452039438930839968407852340924858641722606164912027056256742827068213185202175441546116e-01), SC_(8.9500203899522364025899818323075106072039973606788335778531604394315737862176691029238126954706682144e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0736297145187781404636691866172702777068660431480646292491885780225336349391440768819407983856885791e-01), SC_(5.9005510956892351093701980424855298830842639272402687961075319282502646736001419095514239513520704035e-01), SC_(8.5985195195478075048987330507289494169930694746461766018967545183788650273183374811605598358715407360e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8637747588742202182040482010189002543834693790545268513033463497170723171441039581381353129286233249e-01), SC_(6.1774627916073035352884595588439805547878259401255276962743603871591956336991370779279813707835799667e-01), SC_(7.6780783896784181806209044930196735589329828521967416621646911972230243433635734758715266386541835071e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8366239945649301881493736346610076933805258741893282619495268828397597708373598579737419101854780724e-01), SC_(6.2118696354486703787455543576328568763623975502349979381785345756189626695411793592996562281739625541e-01), SC_(7.5617912887963976840730609080207847328376759174517163383892286167317612498237038674779298124168369770e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7356609972222363681408167273709209988640499098959682482324394002540666295832191978444971419667127175e-01), SC_(6.3371562183722972808470150142078023775170205315784982660677195450820519950914159869200867370641796872e-01), SC_(7.1346605119516359158027343012463430995048953255593912514471078973952459143517844538363178675290663125e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7242614144398140457300338492200118214072555055305288855043470107020123590274592501326932606186454982e-01), SC_(6.3510460241913098010195194517082269022113306623936764258418927477344489155305905286617400173768822320e-01), SC_(7.0869460188690080683551019029101618735059710095864890139995230855493381946417265275705458389561276647e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6556556611358773549465861886827182155373335151856724477440258948814231485288171443681364331095195516e-01), SC_(6.4335788172772230828417009576464734214974166586442289425853124661169150160915416343135096655023329864e-01), SC_(6.8019186310020591789807578388042819121340659460056861974331942997217228010351762798606583512444962951e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6437983111644691459360795752253471910139810234095141493430713921685213905679951578784456097576791608e-01), SC_(6.4476621637799238309385529739200586114972717572477009746665152601569769930591453451788053959138671487e-01), SC_(6.7530215818979407870111967706863226045049414176457263785533267714751808185991135424765891047482483718e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6392613724538872506773072571541873578851865129384544729119932518860326505861570891149954008636044267e-01), SC_(6.4530369349116506457824351831464781661329544804671797723132124100302655948736345227872841837122701477e-01), SC_(6.7343403576546853152372215300345460543470524775748942286958954939741913460539401157210310196800877651e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6373603112203327878166764943097162175073091464875141069367987846443605732111613895027358260154185849e-01), SC_(6.4552867850000639225035851490362218653214813622116240555434994177680402871491668095744506265991983242e-01), SC_(6.7265171887828520645957464785546346725016162314238569517170652979668827782540865497945270979286786973e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5978278283822479211376439731268141642022108080095832555933973987704296865652470937104603229869288191e-01), SC_(6.5017699351992065569746064599627737154536888227390453834366792436726148721533868773119735826598551074e-01), SC_(6.5644473766197150059277953711487155980360915730283952501378037406371103715133686833849501666306310513e-01) }, 
-      { SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5918336733663972037219871212498362117551081339580453396486836115142190979661014478954656059145811300e-01), SC_(6.5087680459469498453412617782386488677994476550785121126771057160918237120006786151538232665099459464e-01), SC_(6.5399747100900172007298509080282708005245020667670621531355072097410857580673026605001215944240422120e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3885482409737487793132986525390252548599016635647076881425605198439856189635291019635684986647676933e-01), SC_(5.4435520029532394631766859531442445028924423939805843855900693679606882689380332392533232650416764803e-01), SC_(9.9664694089105561049436599014171427205430440750206219053630830466477486541729108074262628038967567197e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3836846976079144894023795726943708541833389995672584811366755923228253071174017567635353431121846609e-01), SC_(5.4510394321720780766887536717356250054610572085005960031610835416626521365025255202834856505988398552e-01), SC_(9.9431680058555042048560821892288124889668236747200833373307558342592799237570669113081508646858944123e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3820441560966632694840359993609916279790205370061844267576841794174497598281495713485622976344391591e-01), SC_(5.4535617503834845711324861801153301842141480493596794361183694684559717959677144037999716529712971962e-01), SC_(9.9353143444262221939465586259809215783089086048975947684621927841892919843078927555582450058279233656e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3694080839939330368414271429214551959961793583075530257748487453202093020709691019075041846416360706e-01), SC_(5.4729341603546632401734901252585114956817351177725909693254699621320094637152673766320203739840879612e-01), SC_(9.8749272761250703526071418423335735642830175784158270003092854064131945258173428320458022832662895698e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3595219488333541745953223658793448369279376370877659139211318590602107483272687491384205103621224117e-01), SC_(5.4880226664048500692879221583078985251740360874646904338195445074557839493958187702092044696804312843e-01), SC_(9.8278105708386568298282282875597998137429996085178472000521847835028605762176132021719290137727508239e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3382140916514258364057514275189395234076096015656622904743683896148751450562302576019453974647090151e-01), SC_(5.5203429025546581114852096977818457319004303981372761755614161259277270015439079181206829579325032785e-01), SC_(9.7266382772180763980428823267587850291886472907988601665506049159784515142450655743912151433457442980e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3252411677796080099984218005465406247603158092900382879848475335969228461284474294838346745658610338e-01), SC_(5.5398880402321876447537992744785992051147320066434509696867298206540346295080549987859520437777915381e-01), SC_(9.6652925010955620940395542670963601024004192923501024067547444076347996257852171861223080733972851268e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1702126153451325670867681664834862284442900110619845692881310008319720517769069946797733509893494105e-01), SC_(5.7660754261503767522810562864064328455649166811864815390603109965795766966575540449279700563129428370e-01), SC_(8.9462699615741016868034408689337159403352108892081501750962490910797925647981891785415699133208532444e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1699261272360843718094896717933608151745983515066309372984104102996139405622722607210355081833891513e-01), SC_(5.7664813426824850966137934301882037328247242522271394061105905414771445854256739255757146117096354987e-01), SC_(8.9449643518753563454611035039011276118628076201799942256582642209492573307351767556846756787034337047e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0917470232222200804623180098129133036872476212345687946408231027401224355414186080302191412417315445e-01), SC_(5.8756812466448807626035048020623505899237385118588318521559957175811892777170782847243623726402163039e-01), SC_(8.5917067186634159636297999262881680727474209461119658335870527906879501356002165645327808755884914641e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8807119444979816800923969304385287292785209340565035630430040254664427368175755115143127657804319275e-01), SC_(6.1558410674616056493571795007635947841655775384258519636348871522168706473724532307349806008226940840e-01), SC_(7.6665429525726110361447413684552291171054174846338591438308890401356527577849589856356276150225732188e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8533974060861189062248546305583049909685081062975650698710874051826667020351572955065423608667621888e-01), SC_(6.1906501421159166628343674250361648671913040974698965825105617076167069374238270072189557585460007272e-01), SC_(7.5496484350046113300800020039074081961933680785286101512645919124096025389484980045855949751906931482e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7518052347000925314010007943527768455040920946345973339627012081381376695222757183254277030896944957e-01), SC_(6.3173978506404235602086192410695037495356623570300207001965408561482576560706910009779017218552967902e-01), SC_(7.1202695591348996943901212719172676293237917080282599202090818283760895203386224684127468737115722039e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7403326959640178723563496098403563126044877288657909026716436291016997542128873110698916026557616324e-01), SC_(6.3314492618823376986676740088221455887438346847232176226658849048417517890369368618344349029048271542e-01), SC_(7.0723024179015572507350410631921738029759560477969903360400060435126461530726016656465837852310688792e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6712800823285619471798123561258913583803638220534736201364708009370629428320353958750416444955694982e-01), SC_(6.4149405218185064504992339458407016741795699167416304441730489787216690117110750201301703730190120252e-01), SC_(6.7857602589593721337697403304549699145452424462317392210364305668406670401778150852638680470506706518e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6593441813020686107904272195284976164911143038148978940760933715399917785398101606027733051459971132e-01), SC_(6.4291870957652293482277601636810697919275457997668849096935959115861162055784408260876292546568984644e-01), SC_(6.7366024601538257589655742562219072544530334312218911862590121331700593411003613779831508617892420325e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6547770865632652104311857431350648982519639693036504351701283181609474922881977308885338563907679349e-01), SC_(6.4346241347126103408603307544875846579869659656475523368458255827578551435308991733382243465986469958e-01), SC_(6.7178215521760534606784911003038819524570089099102635584446923804691272196126068898352982615576142014e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6528633729797841460176785222203390514942625072618331938529597075420681577693034777030027274670865291e-01), SC_(6.4369000454026378494764961458275300252507916799112249356864558832261907901572939091058344628185994802e-01), SC_(6.7099566282750678306967995163385198199449520575839393027024329721293501791261343629006364525136879702e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6130656170513378346158650596006841065509926127276492299715158864622868192915634720105938405478654273e-01), SC_(6.4839210290125166440291833468322114687478245067783826919074500661090573579759551799996853065323027448e-01), SC_(6.5470204815482800802602415811048971704607358039770120289884409108362609917793951796905679822441221683e-01) }, 
-      { SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6070308834386404159049681239553434730978977615881969147142722819631969635063229458010769940901615571e-01), SC_(6.4910000106617422443762696869434170692368988825415526998433303308325407487195203453870690819261137407e-01), SC_(6.5224167903128336698276201258993391810194122946207851950380395682119994293224476046299862066823494348e-01) }
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7384321813508780300050309993112921610348339609531096226291156957843807163438391463300771570266454611e-02), SC_(9.9524685071841496279438927849850673342525676921414792528840427410727111940782381944976305408868157855e-01), SC_(9.9995488439733316729114394585903874689886199946693440341361736436672692239264636048488084336908171547e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7383306026428126815811673852101862643417212675894886262329096942831342806175591481538515201116435095e-02), SC_(9.9524695011206291426731901545274769005867525867705503210833924341584688692109569818882782443312019870e-01), SC_(9.9992353321916073154296514614318371763529995049379965142148455053362169878708374701587696243287582131e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7382963663268679354766311462039914384149178492941126840831062817834448292082576674044335924290112792e-02), SC_(9.9524698361168545268757042933526662768772514619668023376490370653166168736869277815425438301697322693e-01), SC_(9.9991296657753407444565165371686075323189094367991128619066744668429579140503359966446931860569605749e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7380331287488173017819681812505333548000401340832607031998520409371778408842832201970632399407455377e-02), SC_(9.9524724118097360944629737689090579536626111956092105184429209919209960381948277540779135011872980164e-01), SC_(9.9983172185713251267253025953154802657840786163407200767760200375372426265381549093953869220602182213e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7378277454797060918439287025630752988524259325176347053163180340804501139998370882347991305783292950e-02), SC_(9.9524744213684697238369251137951559191374873239697065458847170083807556278595809556474002748294261664e-01), SC_(9.9976833370589598055738289274893465677056797771478451409770833086130339040015264801585644093126658918e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7373867428466078827183319249605829662038878958674322241785141561706308176062148140500575389736858636e-02), SC_(9.9524787361843859046684503694959443606213073331077397309037690642929126741546581484860725317608308903e-01), SC_(9.9963222736499384529570421859460465646281312249068720158613197297025393833765853405888603462853042983e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7371193424879810007588652514672604171038551577576512840133215162813719206019907024377008226545048940e-02), SC_(9.9524813523614031580155154272347701177066765446592058958809789667054121097494545539509044453284397477e-01), SC_(9.9954970099303609847458849068667534444745484953685258900209171332658289031259888119908884757012452532e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339839179579928018704143000418077269746964304983646252493319558842047662986337736134976401214155303e-02), SC_(9.9525120231451793830985245843366966203733236112111860397852232906222180662225991758767056042339001978e-01), SC_(9.9858209994199781278941437194680143132324188699653873991712233555081338659514668305299268048007246328e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339782204735098983141505623993711911459001259399602837752570540694687172295574882766475269842999767e-02), SC_(9.9525120788690065078512180252804658575870883738949865086421010712034580246577640951605540994760241665e-01), SC_(9.9858034179693371185530389839478102909306909444244139828444148460849700760700112751223062617432481898e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7324357382337915060878514538001614103127959113855749132567239992517451675127438717163091023277436887e-02), SC_(9.9525271637916917939363212827434662588809382803755724970123962674618546815060076204600270615937503766e-01), SC_(9.9810437384215507531192865121492102169160078954931664380383811419406897938852089977538372535612829971e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7283832207787332968350504435429144214762136106042661009244142576287985290132328716551768340406726525e-02), SC_(9.9525667844580027212519964525662529454780451004601160492220566958669619783126116364988358493401101876e-01), SC_(9.9685402331179302384119860067365790061187418556554456085008029417476701630546266620873973439295183575e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7278693925629101473730435341228310212032309563196883073408404976412708107672325578164629264874000079e-02), SC_(9.9525718068654182996379555937806239819599280949500315783758413223431440712177599882842080674201603958e-01), SC_(9.9669550352317052980773857626559666269204531893591114427801701253901312521428606453243059354958930545e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7259775696151969231560088118671897900432100312079923769575924893086166745621797945635252162042457459e-02), SC_(9.9525902961567457799459980362930626346578307070578660454715450064990786754293178291486280639555469960e-01), SC_(9.9611189149631570780194584866472514410147478802889450853381129958809506344781648993683324004393139400e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7257657583072734398564817378715512213597927085867646425816327114748354915967246517590740628001648382e-02), SC_(9.9525923660192864077140433651715283184822491030430309366345862602952814976707227038950564349076111474e-01), SC_(9.9604655229407085613020817827545499990274574505860169796764685614255261186781008745763895029260399934e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7244982770042818904024531685011575954627230233210286803989361976045451794730571449048456332621323951e-02), SC_(9.9526047511495907655064681291117857597207801050777388462844588407020878200858505148516677103386126487e-01), SC_(9.9565557382340077224630623621638890196227919522504229996558938083078176693734660018540050675794907254e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7242804401238330394641034407571773598415791334970660265829118621816630813903078372035638501402854060e-02), SC_(9.9526068795676969770830147652098548970870591187020705631353682973051952503866517509360167878496802699e-01), SC_(9.9558838001891729294499891780505516968777413390971340214047171239353816575095609120301571391073133445e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241971830040626580775446834986136249520903646682302901559733248423563672355475550286992004247011330e-02), SC_(9.9526076930350549471991585281853568963609976679114746406156151825336912211360294679020458186631077546e-01), SC_(9.9556269875012748079193459899059614648026964684907523159920139031085488131527377860967239854162520648e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241623119621507768675533305231494633519052635102622629454283243024320020666848207623354683904466225e-02), SC_(9.9526080337420175720684817572609318291152213025067248310909549916814881246189911074085103017210067969e-01), SC_(9.9555194254819173899689090341202623861942977239356687223773368135903981199872362824922639858352857970e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7234391800827738968992450665433357666742411135127401009733638701177282347102378993477236969678654384e-02), SC_(9.9526150988125885796360273996610273175186092020643789825948701988318876024022145047763437281682892141e-01), SC_(9.9532889129818059354033929751614120883992975273268479379992266644335702830351636902588795874617070406e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7233298644478973403186335285900151115960047949746687839215967221911192031090096952634390287961810058e-02), SC_(9.9526161667910893238555566309439694986630762455664353906763841267218133910312675011879044026031301748e-01), SC_(9.9529517329166101513341571318056995313554164948688445541889776316051021077409476762097381272562596493e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2664257541417004306368951282691748727550124386720100600608750546318698226257203720501683038955900435e-01), SC_(9.9194841503601700817490236765031671061294384597914801836296273830499788073745688271122867056931693804e-01), SC_(9.9992370169081134090096139778728212576933539830520415345599126533770335253944052333509204238907245252e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2664034438368367615558599657163363971530646734795711968270194977547712684218447066591858350732790914e-01), SC_(9.9194869987030175974065452521412422683585122017884833703172127477318391160839598306916141357487061604e-01), SC_(9.9987068186822403724749028083081518011247091434035237209533262760757214065053721683798188881413986251e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663959243421258905813608345822828017922530244400625498512136982817465216522876223180316746892978949e-01), SC_(9.9194879587007742159475715284033058520863291944391982961636532662432995118718631907184665515795900253e-01), SC_(9.9985281208317985060971531909892334434677570476838685775408615707510438112357380797799157313711172762e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663381084916491805090059492100784238269531877861315216778816447532202573932684348672955289435329564e-01), SC_(9.9194953397328531710160500722460026622655952036103040094265110799584619676852721018077456040008038541e-01), SC_(9.9971541642789849558372993501158595197975574212963933886048158773290926889665199945423225402810274253e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2662929998242081571139218814069795892923025976302653342009659020548480739650785177125529517333216777e-01), SC_(9.9195010982708302717556304478333609322185594815599681184080622604103482677714560248637311499973443224e-01), SC_(9.9960822036141720568423059443779597670253897270187040517610329946323987386528311228454125508327135443e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661961429460418896967396810246571405727207422895958972385864065275488877136482238636675755124590557e-01), SC_(9.9195134622414100866733580145832318164333662539872220791472939170731476462823729405537088602256531729e-01), SC_(9.9937805532816590734549896953199729957319400587793257255984019593010016180390682729079027380693079026e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661374149642430498275814078314106907940053959163726876931088942592173877800165066908556638658111681e-01), SC_(9.9195209585154697731347941628428426390274881177960013587295374143129739974658168687491437531765414110e-01), SC_(9.9923850109148547626583577239570508951580732513750278611967550553394336805805481340265773352381893379e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654488424423158028146538144364661933525780622463738133669996961977781584193025131615978691374736521e-01), SC_(9.9196088243015612875932298709053672424734467141780120825856707350305433097042525294321552164863047109e-01), SC_(9.9760245654598811811584699102546894291904546191886429980627001499665291127151607954102898970245409851e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654475912933657371715784577955371713950703838798566033558563166548518653854245032696681907807858998e-01), SC_(9.9196089839111006557460998819888205150549888102742495979786588774847517740582706614262145998016077843e-01), SC_(9.9759948415480573100107351286434486993251335277288542659411034077442010567990044154536613504939145113e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2651088778028249529681324961472643930079008980008330443355801794393510519029990510797116683182423634e-01), SC_(9.9196521878191110759219578926460974418887553288384632411906981490130493843683671418532806952146307632e-01), SC_(9.9679483689080146267036555206087036941264673152290486533337176224825544066841611926466991550562261874e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2642190862830527580721215526505229730209030323519852184974507764030465101007745564782832625354258426e-01), SC_(9.9197656273662858755859536262180938253203297732542725317281233590840843833734141008855041566100980432e-01), SC_(9.9468147004035723310154343069206567712485541810261085505258701220192600870722139834124181369745440365e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2641062779058421570460511065537410136170983657735378675244278309981837665101907468118588301864017788e-01), SC_(9.9197800035161585107950888704067358591074934045565763068610700126705898581352101079650398461144515141e-01), SC_(9.9441357947410335444584081726543013089369655154563276876730738364115365115945214421916656677513127714e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636909579190592105840772186634053855349665235538976974328031718322404357760490206890129340398145436e-01), SC_(9.9198329201087661526570442454915583057671389462271501447012368719319859755566546725291094557801848466e-01), SC_(9.9342738693000332599023435146912056910259930440443406932062169067850277571529149341681342988839858382e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636444600483454929809127650268940119326928490721071275191947418049108665734760052441701951562321976e-01), SC_(9.9198388433779066797744876757243919372651978497089148515009099094125826299863226947736370553030004936e-01), SC_(9.9331698429837425360137946605738697988644994627479783349201698499483352546906337696828993453198700348e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633662245544303531719706451224656938088018551336847850918095777656808440418945955176998974002039419e-01), SC_(9.9198742826033377437823497104917645079765256177257169457781597834796787192740582416312249294742280701e-01), SC_(9.9265638818123717829044416267324424208436635214457530159464907190816190360604911936503335242971313706e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633184067787117083347366979634799834393108210376717864379715524888076823028318808344928893828596585e-01), SC_(9.9198803724185150828250582980593063042679670221557857339102660580508587204564758906924039446639017382e-01), SC_(9.9254286360607095310872869643825082215490324697349858219115342380174729398452659970029364958049644953e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633001309656437482138428320121532543634522262273343831850781936735439680488083844595421989351804066e-01), SC_(9.9198826998660718716837813804502039249483935740565168392192363791315425400298946293811987436525091633e-01), SC_(9.9249947531299439702698295127464023422759266902968622218955461594085751552138129781542248325997359130e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2632924764235816731122490282788085050476197822831510526557353497849620409416563257619528664279583130e-01), SC_(9.9198836746713705777141680982103677818496328716939109700349370063712332759617804108545679620324882243e-01), SC_(9.9248130287295519744310865030952607670744265802403537347802822028594500474500607852951661534106741075e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631337441785326687816634005477747453164660541828162776424733100301553637815563590107827363665848737e-01), SC_(9.9199038878568536858418121802450500485198240142002220024192700917283352293061580769708240953851525272e-01), SC_(9.9210447114215378460735781102561770935245345554665212827381606721877666899124939323242771637869862343e-01) }}, 
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631097490742989492657063944430274528211968079074595010518144227487275486133207409344783969804883908e-01), SC_(9.9199069432023132030724337389389222909214633265360595954651526035596677698452115639274936117462678109e-01), SC_(9.9204750824490307674819232713512953979951089427971007026054590889954850519860270336808200548690138901e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3505906957854976487019467229150809299318994437628105664808750542677436676111732863997438626947793430e-01), SC_(9.9083754860450078395332681477647907903642750464099497421905382162419258175583803075318058079728369191e-01), SC_(9.9991322288071247194195204891653593075842464302209725187751044432311136062342207945950982768236536585e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505636471649210372603198422461956650248783568616264379949905080830384864418695971926895389672075266e-01), SC_(9.9083791729503663901050275565174316583124095890337567827942102794837398209846047692450885437410150910e-01), SC_(9.9985292148901205467810449327038587744280341027642623486742152766298960207302364016802381421894872186e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505545306702043324555247360993267218152563908287211742085132195375578775329170689622874882692407421e-01), SC_(9.9083804155717691189280521944749172668102641028654697238445838592256772810050311373624809701571899797e-01), SC_(9.9983259755816988650741468172676291742309735190889277059133765868842785460233762823103667649992172288e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504844359527710271421527734139016831004439520985972915688817561116621544183023138860891351026536269e-01), SC_(9.9083899695283151430767142615710266889023172523613911873972859255494532949124882527713027148994917091e-01), SC_(9.9967633321925125060065709538611712355608318330552064140177150622272431910857883885592327269685959150e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504297473257173875471819102320292659475059993694916993825457206771827329180416622176168121018029783e-01), SC_(9.9083974232737454873736188425996276677442026397246869439168189866777079392887025814578836333803069333e-01), SC_(9.9955441647276913066801367472567078396542980367428451621363490179554166790416332918254803717100398131e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3503123209571208309363420689950731116982605531298413808499070898093452268543670766437579056569141833e-01), SC_(9.9084134267738038050957477136668274555739381574666904146465394636521539120180597541097029906956114518e-01), SC_(9.9929264603467677351450162743852392690540061085831323090957515452329013442250362757056746876653781443e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3502411212508212376952373835067574915279745260836873262492709373071630554211876591297721702778959691e-01), SC_(9.9084231295642257235957756239166010258356457850169518192411961653264629445989143219869838177725648101e-01), SC_(9.9913393003649550818161042129707375183438189378349987392384398541248301402040108040099627017157786572e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494063393531688685189672787730371372304351081922879121972752483013846971164990658159252018785670550e-01), SC_(9.9085368511861265852603894538994285296494825125674598030544377888683597727115843604773942558265971424e-01), SC_(9.9727331884454411201298964238842324037440988940893185806909188329933516194285753882038200949518729618e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494048225706637862451725568680331469399277471972125123717115147463127823521362287219487127858824550e-01), SC_(9.9085370577509087391361033622885993099888051152615830483178373490291403040576652084310648551294729353e-01), SC_(9.9726993858062915563755561920401451474696518575466389795134153908170245585822598399918740623751537952e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3489942004583462344121895006728197036775770230702790778385499483882626759432853510849681117183885112e-01), SC_(9.9085929701007371219201469868355260494070513245456121257345888724705987699314688550077102623601479180e-01), SC_(9.9635489376482160735399354751961369470671029163998517793229466128340958374134582010970709972492125902e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3479155468769529785824989553678949935421476984186554822956711375215160274791840110515300162114622010e-01), SC_(9.9087397623758090489855479898674509914766999176876305224298739636032678469300289451325464647024533775e-01), SC_(9.9395172955318900862818177587138758473751411180028969893594909441640672928704131263937731193468478648e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3477787985804195551290062061667312473352758786187465898353053105051583790362022233154294630345474410e-01), SC_(9.9087583636950760418641691826412344110863951784909240931531476244987070334260239220655853598818344608e-01), SC_(9.9364712044063046563119875727296706821176953323619589918533456022336596547248767494448174026190982665e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472753484327469036613657994931135857946828796319703180123987490003848234874864543550820058070908682e-01), SC_(9.9088268294236235696243337297551772665412284539794608780701996422590496148845012930186144486571377190e-01), SC_(9.9252578636742026017634289940072300165156668087356160987645005444477962543868246708950979315854791149e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472189845836226732720523076066697064609012193688383728787822345544093108047285712580988910864658388e-01), SC_(9.9088344928945842522308034863080449654517680499896121562430259522989416864005471012960172138527884036e-01), SC_(9.9240025794020559003071175074148167658660780947701859364792845954964336615526416541307074915126550053e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468817160339658757349641819431933783491972524438144267894252921514719208124518247409902880367942710e-01), SC_(9.9088803425519979033017291630590407430230016012424692571907886895450418899602865278685400092707306690e-01), SC_(9.9164916930077531091711182978835510066320287574729076345931503999726269262053389065942152141429692688e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468237533613298415352213465915304823291622515298740593955406528805793153167536525902264345087161272e-01), SC_(9.9088882210559676776361722252831893991697501702057892993330154712321749747908070008813558991280374984e-01), SC_(9.9152009566466638608392331206960239508771721884430969107326748378801662480547031160656546873551148852e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468016002428164699967739485847081687823030012320420890630695361527675182305857169322393687599550706e-01), SC_(9.9088912320997543977953251452359060677263676369690512687287188891324115734702627203643807654479928534e-01), SC_(9.9147076480311719511668184351271563431466605498306695230282244404834961660297989846830110634051814057e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3467923217585241503623642749011601064091539038703793302110440701409985939738806187684222428028886689e-01), SC_(9.9088924932129667321730787466432018038804398920741477796407189327926889215485273700503113812578316072e-01), SC_(9.9145010344896372480622602880633201494581305713083012084212155340350559996580723267428859746613079498e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465999147904104119794265128548403163939229780524067585367029993352622268163125198974916154455235918e-01), SC_(9.9089186427927875795932051517957132163415217697929336041660856309143973798722299817009058127526898844e-01), SC_(9.9102166428267351151509659876674422449121926806306151995784209205135895844193229239869745233066098955e-01) }}, 
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465708293343586023671393978738332485491911918948132092224094652995111367889963413571035123783860016e-01), SC_(9.9089225953978355657436806662705311885012153088102010444688278441589048117371455568499119273499007407e-01), SC_(9.9095690089519852209032599301184815230620852882540945965336134071959287839309645801096957884843263609e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8725939670285395654283521058419496476595039493627735199080671783479304207612768980819534778138264783e-01), SC_(9.8231049996754242612091578087931860169213834957828523625436997934213583714487816395825605400401602506e-01), SC_(9.9983317453465671811946936687637939890931825361493561113972206150537023144143836517012685023130710687e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8725221189437532667500822302526268645353988375857869269183312674137176234050722091489438706492774308e-01), SC_(9.8231186959166077432509632373722070416853983028706541997404138882451891972724254552789845329663904090e-01), SC_(9.9971725008063781891781090308742893104145289524484154366231074848902393888902956581920694429778189309e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8724979033503657288250196057598152862315191959594624980720773249102394738614027654979407677361635647e-01), SC_(9.8231233119588030755375146886907706272118339043053505475194671823076376902872880290333890998824377929e-01), SC_(9.9967817946240730917424186503435105625063607349988779332440619084322548703551053593971030086171547697e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8723117176626887525383795148524825642175550603138355258660945015478698608704820001936764207093714312e-01), SC_(9.8231588011139773123242421393607027414274980281390989419878610783090739645757458420107508709342532929e-01), SC_(9.9937778551638034523519633585670274448899798789366432792630069005327247453536176959259656828871746874e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8721664569354612146905773036046800972639298499363398133484079781522103704275367268205751208127688989e-01), SC_(9.8231864869565477393169639477436881521657952880135366028375384104734563626135608215003642381652200578e-01), SC_(9.9914342907570589630704523369807937770975436431130366321187243117113123639246625965996534544649137174e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8718545656135944226959801333210225028129829981121053881223462394573219518560489043320207854639926422e-01), SC_(9.8232459240920738404721936111901293950190813660163536491294517743464830558980482308379034647844714204e-01), SC_(9.9864026500884172607899444026398583108046757667183560795192906697408008113619643737337785291238299345e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8716654614766344804802061493023273836948714501847858099919345485896208784970747392293709077114241543e-01), SC_(9.8232819566739229827847204622003806468377223566963599017484156730486657550582770216466889910840012188e-01), SC_(9.9833520669989223068076235837456355248104609326752175568879491058563892410524305315935068542844145886e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694486713509494035365269144227604033298645631306923285488575663742531744318688485575660344377845795e-01), SC_(9.8237040705216772102208429780319529747639623238910938924646958399502264121575416532488428711866235974e-01), SC_(9.9476010261075321392139625532175251228384097009697651864321495382127972823441949496528416995062001692e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694446440967110586462598055886548073521170255817154802346102575911987646196344196457674762767488841e-01), SC_(9.8237048369063960452427752793652539547769702355014451302972743601319029603955384727614147884521690680e-01), SC_(9.9475360932624308050628737256081621064327364193112796560509159929674908406044871310504392267953683617e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8683544706075416742321225137714511925983371665505077908475891151998745396294338833622108300140017625e-01), SC_(9.8239122335330751210112620006061185618564002654009839298415533521458689344694357028847792242903299640e-01), SC_(9.9299610098241350611420496770383358496398613213514218561368623149006103016894590617729161908560733511e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8654914931306994378504279649566762889686737336963341254699971126165479971156119114857310238429653814e-01), SC_(9.8244562948316378355396236555018353738387238196138567595683118487727622384165919706190942298354748146e-01), SC_(9.8838265040279004371764890595027116820997827588227476523586021222488743069737190163108681617223401568e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8651286139669281005787884912568327244505557361530531986760556656282637109802312281653433215159816949e-01), SC_(9.8245251922605300883120120136976688519969549319184767145713182573182498036731202822612265669837969624e-01), SC_(9.8779811390510808274156083148481232712822915934450726328793873928318636399725156028379579312268789024e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8637927997394447023141924600276459401756048728030920925944319589359015535516202328663383057293740321e-01), SC_(9.8247786946902474326162668743053767826831957024653523109283721984253754019484909362851461366305096653e-01), SC_(9.8564675827867729198348810884526004472733303412431585892214353405649550833617540033541663010865654485e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8636432636395460192771868763678157000156697100298083166120763600471581247188316918149233350950846054e-01), SC_(9.8248070610007879976210244972268502287963752592419605090628509527401987897835705735064212939009944954e-01), SC_(9.8540596787148135487460350776704325425281295012997253758312871907055656074575078765478532841842878710e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8627485374083246378117499015615510035744299504326523039953734781281132383816846494775376640671152381e-01), SC_(9.8249767371929765494561418329202787105332920420981619004320863000407238753784191053469702858228577621e-01), SC_(9.8396540589606803824196794363532268536501217522121502488459233696582805148462051491411300783848771349e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625947816060392097020499246073871408543480877371955073377104950610642111164754855253247050399125898e-01), SC_(9.8250058869974195604005089136332271497197794822673981437527626553181231129659062253783845664143363928e-01), SC_(9.8371787938892417129870526288729841154406312984380693797330372759873989001575678862347717327159191326e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625360175649251327916269665589320666222871473281219884996302992104157331670163805740811014149734398e-01), SC_(9.8250170271238405064089105298618133465508473318748138678141923526290587501906250606461494692687879082e-01), SC_(9.8362327933217915362026856174322601645328328325957221486334591196469515895895943209292316338837211499e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625114053138335488335293030010915500485025449167233134571752637262510510613418090821404438147030674e-01), SC_(9.8250216928552320040120447388248691100795616031193668798990599848007968435636519983561662236253866915e-01), SC_(9.8358365819124163971602602476587631917375618536367119903346852164784897048661117169944477362330499527e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8620010423352520906908429652618316507404307677402723640754135946261763246922226503283940092363930928e-01), SC_(9.8251184277006266908785969829086175674371911315320534836686051767584719385857839264135115062745944656e-01), SC_(9.8276211864030162266455388775815084219495162642345584998297088964496086250121102443410484070442762829e-01) }}, 
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8619238957432851261244105396587449670000145299907263614645667571406851505599816881591895521244267742e-01), SC_(9.8251330477739663176995879874311403180516885270351555864704954387677272354733452537945819793243098790e-01), SC_(9.8263794279042988548099467472484461653532688098250347193272229493751104226191893610392435431681607015e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1922208879382651179570819436871386534420145571496482093616163189757893771660384482170564857771827306e-01), SC_(9.7567498470795675336153393932031774393882277301660033562605129036456187436339073954296166128938394712e-01), SC_(9.9977135739849008607432874270302599707446525838932570086913653906042345962324788791781948668348276876e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1921059236751131250248708040690077457060682574482837895882586883218904045345733363574829455636286011e-01), SC_(9.7567756774145668122881164711003293677752135239438466811705897217414659318305614660296630809091631894e-01), SC_(9.9961247974920008171567381374991973541126426732920495862349732720614546858048438494680701073547167899e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1920671764363137138842884884237509995727937173178383085033084474660096184532962664770526360085910567e-01), SC_(9.7567843828789476371636534172527032490392029363556782970096939004109049484917446963704386967353975479e-01), SC_(9.9955893287075546831495064285629946279700516615349114187399395276925846153075831320671528644712833104e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1917692647697500516997754442991710291044681133251669295374728321454364291726436558202985169589919690e-01), SC_(9.7568513102337820394024674988578503816465038936640510930603221738805372984390652003160226553300283289e-01), SC_(9.9914724642252994141125290980159260239069923239854655344276444794709855179825506870817374675189619261e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1915368399734496412874197007973348315314019778804667034930356288915745319329188975329340595666095214e-01), SC_(9.7569035189981860647456383432550396720324582863818424412832007988403888216382296002280197568278880959e-01), SC_(9.9882607349610307104496082349603780669563534607699284759503234345993172582878271939651578591654906699e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1910378085236393447773810509775995149331603756790493149078355703520674155958255503464917370173882341e-01), SC_(9.7570155950280169638489666898246055818287808050556178219545566636373285567490060630137068873172353033e-01), SC_(9.9813654340536393519263096447563612563565188469579121122902384054457351771927563207315697843435685802e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1907352460160089289426481351512365692594429919440516407969142799383653012941090483228023749696622854e-01), SC_(9.7570835336110132553712794451818664114931754857869665381207018478662485436572562200998892232564559180e-01), SC_(9.9771851455103717587784729630947852899903728789568813158063655826239830132746973597457373136173441239e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871888438935117272855111957760079620677149719061726259575991861120472115088289378879193401846734820e-01), SC_(9.7578791220811791519637759462595624965658298052993908867248092728787101696441099661464038761784610415e-01), SC_(9.9282055728872210402099650727176938115073951837690000517897373426716172474312376497054016181960576094e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871824018207506427816846252640770158483251481080230967061653002606170369128831612170264523849841686e-01), SC_(9.7578805660433051067598717960718596672083313808016143004200082826720656255695191108675093207536971194e-01), SC_(9.9281166320923274367690385959706080181302497736137546788474030388965750143851145212666666310323473473e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1854386322236234731619233747087798412764097077612938233034937987877000909202785639132571199750934941e-01), SC_(9.7582712600534187969174661939743070132170784406887061676856852657107629734074625719746523486158458925e-01), SC_(9.9040458767655797225150046776410775158016259752071614155233149379234020052624683425546227971900786587e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1808600831464667424005283793574535737180763097038736475553811887401644266303105221763969250268965752e-01), SC_(9.7592955328619076595793651593678521605389757082552369754347194791744193766578740094274809501369414283e-01), SC_(9.8408835514947186948627033840660069845548504897563797032124650426535431151074097159222590575322201206e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1802798484403742608314344016860620330712223395196533461630932494954235125706102160007324457036647132e-01), SC_(9.7594251768474980527967149024967752810718876069608508342071418453252109740702291275925919684907222250e-01), SC_(9.8328831273583950420942834838428361022137747123504854885690487299323404773056264670575678213558651215e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1781440919728143510412242650463421866079303050331604894313620503371249046490800027024586842031869991e-01), SC_(9.7599020648059744789198917886347058350302022429882215721786379607923244248220237656000875774450014651e-01), SC_(9.8034426681320792807788387563938997889808307953061455250945389355637801639419278357655660307290929938e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1779050246531263878471867715407667060241795317460181821761352435292831109754998422877422004750810993e-01), SC_(9.7599554150411294253731492616585999356153531455537911123349646616723441482093081421995103984237203889e-01), SC_(9.8001480038290045715262801821115742531517666077545906700021460976515082607850230811750332324306176462e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1764746751535163697174630996390684094717848734177870069171260695069321501467565921434994307072897486e-01), SC_(9.7602744832517592160290611028992275346652514145833726443632588063083948025424335716357045310431315860e-01), SC_(9.7804391461588080143629910383683885238924402119959425927395017052762922302662046337548307965801447139e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1762288868291358017336123811356521974219801510689982461550453688890802179214976275005573567709351524e-01), SC_(9.7603292891239289600979292919644501389715260959033645488787930587935100624339238577342919278200464939e-01), SC_(9.7770529778280319127652920142999410749459421187977203271188081289496285496754697111977592546302863995e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1761349497883627715979166251263218145457058233806078159543485480592345986429663755085874008323125566e-01), SC_(9.7603502334859685012910159608747092221931318609017812958336760522525116200572730112501119894468739813e-01), SC_(9.7757588726531303254130987946372449082235391635437956152021492253389752294500077873434782705950339550e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1760956061257841256743157710499553578894982638251511782768431267654206766917576117404902954629354896e-01), SC_(9.7603590053337718504599162555441418169099542355482907351116673148633810131687368971722971135863489382e-01), SC_(9.7752168695671355067558592463194367766184981243256275974472256858471732625736375446902058652871806778e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1752797919519639313836358883521980023548520166585894256859585188685528485314055683902025989979657288e-01), SC_(9.7605408572847755133172944387527267142924376487240265995120351752235652884843648688258683810587358460e-01), SC_(9.7639790651327864842691222147632388194911812763360354458532901386126751576574865044880140977375931840e-01) }}, 
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1751564768282765845652488459275107066069386353786024468475841126890836748940730877179974025636868466e-01), SC_(9.7605683390523934730599649910355562656697754485952500911230621446246764713919130711444579652977907693e-01), SC_(9.7622805625922863210269010578076169669331953145339731740625339734237548809227492692068246373114671868e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7487957411491551024152693656839846467138834730623212308197778621390409374986742456493786788454776007e-01), SC_(9.6147866317168092993601510683515906895133608615166340566082994564433313745241080635581726444910489220e-01), SC_(9.9964049752177238253273497719037510596858200395236560045334207081698254835894098315566804661296008672e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7485704320937634228325647605687306973688675495902742056452605537022159248436146274082334999991626582e-01), SC_(9.6148510430385713091378735725360819230975938343211055192266756327401716220551221162592759390713344814e-01), SC_(9.9939069710276038870411938109854758262310091152220956714259855031542683655007490595783718158322641893e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7484944952058735858335354671016134757133701600037702878514124938102531153809495522390561446429573002e-01), SC_(9.6148727505788140898673789458417410249624360048823808038905384989285138603206990868243893382626401687e-01), SC_(9.9930650785433229166953676312000192386347316267231906853875089737417108055791574560522388250030663245e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7479106585905040118547719590606998127749558810827199981365301029376750812322413336306804483878628472e-01), SC_(9.6150396261484384222596181850543535792819032699678759916045206241662372828301656424961459966153334235e-01), SC_(9.9865925827354243876030312961823420785559631390820108003780338792938500084314672383298260062462015344e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7474551743789657901527768093247976592204889865424032833695766814988466988868280308612405085347685074e-01), SC_(9.6151697886609494173173014075510024540750213195777945685521816250072693441396519576262070778221333979e-01), SC_(9.9815434483707694420673771997875992457392171739244325658760767180470428953853933673374726469326440730e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7464772598054607406618635656960408670114823349942746666756257269917087184508431985144753927349577097e-01), SC_(9.6154491658669532848655757629198371677113378126290602379668627498892955454254754854530596993011660097e-01), SC_(9.9707043368626089911574638533941270692881983418709511305667940959209176005230859085546194563807252026e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7458843774516887328352826568054909719537940449386292664852182248744360264067138923774465461199026485e-01), SC_(9.6156184921026661851710026132164889386083633500611487695136123276982830818233331342612654593577093088e-01), SC_(9.9641337287304539277894921096171636158862733092965934948214964053332110304739859800625938332780641180e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389365796538072060361816180266581593549878648066363307552864393514635092532475160124197829123466530e-01), SC_(9.6175998259770771050024054003522672430914983906093115363172085734462240400705759295056245237359082577e-01), SC_(9.8871823467675784656237601959243648100815092378109853106861004506567803393816161019248054311083047299e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389239614451992388612010005902672986185504982389315580264749379066976749859152493415996377836159326e-01), SC_(9.6176034194294649525590688085291868478991281977133906030018268034686345559145224854400935471700802941e-01), SC_(9.8870426715124687543022733684615365007761941380466856565548742291052498867157359693558582860370454415e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7355087454733386204643501528550965719539021775432277870693281479589085098018990274124935043631252430e-01), SC_(9.6185753572677737327650338525420557940584199852204136250594934146294674022803888103334313269239431302e-01), SC_(9.8492491023469604000354518786382014981115762456506536325573083423681973580198320007429040850684635825e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7265447589668581227307261351838223342069693085097995682188814521823002123607027305402515453362435380e-01), SC_(9.6211201882811108318348656560767945421737336860558279596552733763534296020100159109162343755789576156e-01), SC_(9.7501523373440727611321474480888390897362273015883864137149087219886328391939537934754224237911297001e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7254090957251439086283478080662446342886217789807434074717242181090111284685936297842884900801507788e-01), SC_(9.6214419533112942523126900175563617347451743535981890491127648339934818335834999950847411009598053753e-01), SC_(9.7376080222240219871082810271138129292246881297819972562332676397313938497347890419427486892086197712e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7212295382678863469955725345026346801389285301613532004526632624431548395323182294605285458846915870e-01), SC_(9.6226248913723300178181635507496322740164087029332799547492909384933541484940269264934212473175487377e-01), SC_(9.6914616666196122516566565305204051959522108986861105565476802342648062460631961033926913624796382170e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7207617601890246904117170828835275168110321830918986860047358485985317213577108434283531174851387059e-01), SC_(9.6227571643626713781788550882612764217282958967297413663553663825358672005181321089945869449505885890e-01), SC_(9.6862989241978612606509269616702486895570369616150382161832353261643256277525110869532808112334891345e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7179632922027836485246865751609083882011972876089002760732046010260650660128682437598420425733409447e-01), SC_(9.6235479705895478905060965754455387184265936212295109023372141480881662274746408308625911398214094942e-01), SC_(9.6554213059948450301645957446261566146006897210749535902786563130451334162653036706689887239159337830e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7174824553515702732970982193749899004728200361891227731611245432062794105702945691654618396508156363e-01), SC_(9.6236837596035127029127543432004722081476690413652086797996062740631880444000322297407105395878758072e-01), SC_(9.6501173059944522165121317539895380239587960401467044680830544464129177858095008986223961001111665460e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172986894554127714287677023048653401431484462516141485231787624546135343904684335685432596052132160e-01), SC_(9.6237356485038540477283191079964633282554737626659260886778191023482538016177042388732101931868161151e-01), SC_(9.6480903382977437230477309140380658749824173203479262538622427658670898475412135035470976110206478637e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172217233499058639605311722521526710418390329202814803913360161579242203489064698247297556361310013e-01), SC_(9.6237573798467803872325391792506418873925440213582770142947809606347651973140371493212688032313493926e-01), SC_(9.6472414079466207454029792318418136842927122007456676424316207761942006563766181858833229507329241274e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7156258637493118105872461990230521793432167161450341045346763170737674151010837579939769460688396523e-01), SC_(9.6242078202902395641426478888051410029751970803669395881096992508483934666875385611981448412723460032e-01), SC_(9.6296416314518002651639774955917433860552093569900476362764049267935005563568797783974165734091879518e-01) }}, 
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7153846531508720758362201430913229535925612435473509536902653562436646519451422375552821522355351244e-01), SC_(9.6242758784977022370090502025325344900517121978003342778839763369516045408475963094436810921021163007e-01), SC_(9.6269818689292483046691497077716004999207447172223160663372241318276640423148932939120796437687617165e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0326909292843329367512426390611598082537502640578570669292090410604548609198002350844995883114335227e-01), SC_(9.5290495710451905027514660642131044454857875345856679771756076337909630776184202462675934631122578685e-01), SC_(9.9956238699545302717965380350386792059814675680180520163805128992077836683226243714974796398029228008e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0323894487950665430372708978493772640795418585027675192478293687014841192822526679062085792695363694e-01), SC_(9.5291455142020133023754633124544732434470525334403134889767782353994514678513938933637662647705438774e-01), SC_(9.9925831719242147403507153763213820592821539981956128532154658069020685774857929190395191309465022231e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0322878399591431326341780243422956777602479601861671006243338498580122181826490964955035930830637649e-01), SC_(9.5291778478332491432873860706727952847107215158032436203257764412329420742755840281600493299329815331e-01), SC_(9.9915583880881537180898140362621276923509127133787746356289114728836081901058573687103243910062150305e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0315066333952684858138401857890938712454353222808488283228931058095796716067297087536971649866544891e-01), SC_(9.5294264009792575362544261661419707498425292441354931880160829423603951907127368299524392406196291954e-01), SC_(9.9836799965128515624869292723595021229745748604318718955688710300997012758560310689330619750132013061e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0308971787656891769726616510138091543032213324606251887965477291810679541075676177726442587056917581e-01), SC_(9.5296202595775129860112631206180223421437118347939397849212072580213728581082217923132096123082652133e-01), SC_(9.9775343554451937347698757108551994495660562509451666953830350563586835625403242033521573586539896956e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0295887201363512494372265182218370374688113168415984635529054014229440894742356301099254101703427999e-01), SC_(9.5300363161334587427115603808676636773914284503302409734527841053650053045315209630068937506712593488e-01), SC_(9.9643419943363246327660973424550747976322592254928651974927264359583889506001581299992789405084099074e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0287954561134081940656122427776397472999803727499943943596862789410876067943494486444593960218209975e-01), SC_(9.5302884575980580136867981130520155599371165405359554415785810909474265219444212518956677250213893487e-01), SC_(9.9563452920334185518845076403788764658464529924332811408508558359661665843404459202762412025120004333e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0195004648134235263302748002128501118182843287594445359533169520146418646520857972003352176610881830e-01), SC_(9.5332374848732012101950013616353328519534217432420873571770948924158657997358381115499126285177602699e-01), SC_(9.8627166337948300315199659521613296040680917452232026159961392341800047087193170072500812361721211063e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0194835854673341366095835461644129765780110449741911972821827085187698458981900136961819677027457490e-01), SC_(9.5332428311196045115910739053169181977721064088222047654488243767708662173884088204998594375661969245e-01), SC_(9.8625467283529176925947584217566039699226262685244745452814003627112337818941868205690325093095614292e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0149152879755141118887532562152736656678025670130220267558162535382872306603989593856058319344578022e-01), SC_(9.5346885531899531895374448069935575947401516198590091239325448644864102502982855383492596763491726679e-01), SC_(9.8165788883459903426152171616613697574120698117036651873693696145960859386881203800848610645336577350e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0029269601875154167950400025425101667111836762277843786685061225344556072220327637589855206447914293e-01), SC_(9.5384710342789723334011273346932390565153915780592108250260561744156361329453441181523529584443701543e-01), SC_(9.6961006572539321137968419479303814363662917099180678878478560979727441160126670677106499983334113124e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0014083638247239931267737525203908009618599288303462675043998314279749630828478267161492294182173187e-01), SC_(9.5389489899864226734922889796960087157259464188919436157889455441984850061831151699699065464755630491e-01), SC_(9.6808551185242006599884047603850479350557529494757140067171898820621687251819445355354577579667499701e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9958199458299881480949360427587683882191311589110544081281765658734806755787666367750677893122041288e-01), SC_(9.5407055741264339090662671276280587530620830580327127585643746004858364219864605184849991406551687597e-01), SC_(9.6247823160496204548693858781704846332893269778648210634547495473629405677070119027983223412811496453e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9951945305697106273497970886804836564674573002628956126281701834720852799934683990311863244183026191e-01), SC_(9.5409019345156928821844616907000254058166760176620458682641193234464786014801358060774254746466256176e-01), SC_(9.6185100512095421371656717056839628514777030404559337021378528238503996571658673484437874754011758818e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9914531850055829478869241609766439240168795389048472864784054443203077516830276500858613115605128070e-01), SC_(9.5420756568956187207012110979749891412040734228311076186006789602235990553761711894412308178471321245e-01), SC_(9.5810008529688166978918126141760918486468813833121879324746094101198698705296572284143998044748060959e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9908103729980897055493387258238115119446972319054900386028305603125011433323968119724664623636896326e-01), SC_(9.5422771555204278465880608431301589405541917425011412905466106959973517313994385384254452463187512687e-01), SC_(9.5745584586702435754622598366371418078050748468804324838863303128456527071049455109295382153474695347e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9905647059871549163502826974271905295195000241907039745969203280801355066937857992486784908962551975e-01), SC_(9.5423541508007321322786781876077197982584335052398087214592463816905810312776043747210497127134726528e-01), SC_(9.5720965018574042127354562843764555533186416893338043685776549926928907867783002899736284899077823511e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9904618144288149787006969538175575820354046910869708934267432667459568487662357245170181112465081889e-01), SC_(9.5423863963079549866076271121221510678495182556728929910600089661166206322085840963418465994867024041e-01), SC_(9.5710653997659099791498565490646591001367816965591409788537499915441493682315721726273368513111674084e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9883284549033727324403996822471202088644478854459719630673925750969829657836734342097352009707525690e-01), SC_(9.5430547020131253673570839692663249538775688782938826288409886995833457284488005730612759244071910958e-01), SC_(9.5496901543224138773298751726639661464928863665776121309811549784840017553117193160844395978264622040e-01) }}, 
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9880060112606319274741197123532492884564938820235463818063008263372047306217158470051732244375910149e-01), SC_(9.5431556665848392911820947397600875803240949850861799320544367388327945223160402861578624863197770316e-01), SC_(9.5464600344889752173121739856048336387404777814543931914585841333480158905827127999155983730153830156e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1981739759869433997135535281539209946317405934028560990914440005263835216073855286372459078708171161e-01), SC_(8.5427739824586306553321129313539882509915056149066737165596613488590801806717451540833864440053163694e-01), SC_(9.9871376627884133067688644513738540962277959988655102666310227083261454315679192459173488309694366416e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1967241648319471532250711842933533396296520500521276385002394582719372534715961050641237376212276426e-01), SC_(8.5436560063389549693043609154732772225123446934264934909723747951009729739501480246801503910821665095e-01), SC_(9.9782018265029507127021756398408275779186813249942093285393696657513071517625281843565388968248242731e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1962355303803171819906343667991640789312495777079670013849596404313596970659203888428435465885810793e-01), SC_(8.5439532016984493658926062320062783685589220108577632558690534025559338434551343606573849240495765015e-01), SC_(9.9751905058252365808781995990078848752731845090641163948345425614645051742197250042377154377959438418e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924787201389542945740360016144333441590356117233796449985974677916534405901975285997737778769892224e-01), SC_(8.5462368760118115020478146051006523102825329991575435437552335727681925883478394082104171629411935571e-01), SC_(9.9520442464537423953090440305952807543658677360795738772778843557971545570470621404600674705822697684e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1895478550722218860798046012827182027306193042199162594784435547994954539793913355454727961225939759e-01), SC_(8.5480169080269899233928285819199390366806213666197791947272092103004609789072681360950952580231447516e-01), SC_(9.9339940508434332725248550988446790815749974541175241711581853986419831829055059276109779857570520976e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1832554660559546270012115243561331872022630361661137868239517502686870938706048914579537754750267437e-01), SC_(8.5518338836533224952064937784580255777228507380715375782956280356206267018261014933211695339546933244e-01), SC_(9.8952629723237966448905398720830369913593246100505551381992003449047197272062718231582847876848438084e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1794406449694716102590532189955830577618417433366485240126105751525564043817157956064127288473315508e-01), SC_(8.5541448786677808956238757223379810357585801810428494719638118731562607928699860976734644520339470494e-01), SC_(9.8717962281190397007867993529460974391485610757565333243188783455458588439244170031160963419116878282e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1347412407053512856683763793952333783079634255848972391548143578716385138720426672939753564416017465e-01), SC_(8.5810507742933015306383728115722936974706478446192617391678763590461124255111094978326796521504781534e-01), SC_(9.5976353506966182673890191736237125886936459146014679641663940041884063831084209089492026212241568538e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1346600701238357381178620270439536885111992537798543362606724008006806917702661387301246040177297742e-01), SC_(8.5810993447387547571511590176672145330296145151017498895459644492043927830902367452552687551207246390e-01), SC_(9.5971388462739138422444055288347837584572728818776045723071378305146749236790213550093429189734869875e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1126921787617001441521952326050534518316487949214773710332334638821163360796366388881735900858714111e-01), SC_(8.5942061114002228459169678243633150248268351986739874589029265620107962803145230672244455138275572258e-01), SC_(9.4629453232706831996838874035629795103121125620370031660969576862147623329369368496815383289674747675e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0550498343863245380192449829315969791300329716737458269565239054796814464915584965816033572963774550e-01), SC_(8.6282368518643942508837228633245350990553175318424769698255251939363076024624756818585887650903736644e-01), SC_(9.1125310729284167812970640003998321948112383885922521293551608846831502089318965129243715040126470480e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0477490829557254312697291409488960146205520200215217666862785165873511043366623567933115766954415176e-01), SC_(8.6325100171108769434169679731641789410833357069364376850552759443400184213660905059418080811791123280e-01), SC_(9.0683245476123736322934869781314829191560205277312596116371921454711695852029262010558337189356968473e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0208848357104535847868400905147144487282861998769267877527012857438631839387309287519842872745705492e-01), SC_(8.6481625485725470095842711367599124892057401934046199340482503939366819060007233186610950525004696056e-01), SC_(8.9059992641072104695146168071566311483204686235341395330510448065847344188515610445583895494881070714e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0178786442703313350511930438039416922031846137918360289406418400179196481568044687002899839696042985e-01), SC_(8.6499071620090664183484596297969758048804707533461155652221493955249418090895481327347026113625601978e-01), SC_(8.8878677690390179655030106793458948535950274230211075430882384011438637611824756748024021671727264943e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9998962849403194251006037964224994070630846538423096923680701643072644277362845158884717701315647848e-01), SC_(8.6603139169339578937023182807101899373816070806480120013392813031367753740377301770296883996646321388e-01), SC_(8.7795487316512168912465501486415675776096541167377880862980888361557342616329621679499784237871425570e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9968069004939244970228548384020710953003412658703270878264283784926307682671572982018025979245808346e-01), SC_(8.6620967899912258675044371431797382700000801329994449664842741294567525699750207875111092741079073384e-01), SC_(8.7609634816462547083037409544565219331362859851503161707717680363918738612886642798849864772523508579e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9956262311421870423140342005977123174752582802643478150656078824902044669733690155762083590188336157e-01), SC_(8.6627777622841109107004280234901901317783187236741252589342328565231004018077499864770537902361152969e-01), SC_(8.7538626231390684828041516378824944960398381347127745331515612836262740067707623821663721914979327241e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9951317398939792415152248844392120829970779028046991445156544735177676799034006680990142892350753750e-01), SC_(8.6630629052953175304522330562470749272532832252651845946150921438426494279446353444280598439009141805e-01), SC_(8.7508889276372370045098570577865485508802232112643555401483726729225102075164956159897021874162557799e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9848793296001919240569957795761329543523365892712339196722279750852256308539363414729911036472305518e-01), SC_(8.6689663783708805619255860669219861540920915542845148572879972393756471761461163862597108501812306812e-01), SC_(8.6892752507524042640070447345759508804605344072162331449577443560736037795219977265748971893998130351e-01) }}, 
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9833298112203598994500477858078160864327315306195089198069576271527693936398663318473058676023836998e-01), SC_(8.6698572071633597445803921321598145112506570775347362305423384648864914845374828010868228628712282392e-01), SC_(8.6799698986374699647046520719585138541968933812128800227347414638170296064804798217446106765916430594e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.2010662176855584292740154593669842964312107862160224544032245256496191193491740059715525807246314716e-01), SC_(8.5410134175781529056601889175108240541303457820629884133883663214092851919741175746593413054437535324e-01), SC_(9.9871233364783675589036415181300765886254532609456302993996709454726102642197631888984370802976608469e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1996141160305239511635736858078448736167857237729423632306157775985759637785190652917354834791477305e-01), SC_(8.5418975084214229296468541916452592148254767035001699869447634642247642772498230210274823314584323393e-01), SC_(9.9781775488706319424642556401056922363416961108630002217453579069965382691436844718028122282581311484e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1991247095602684076481417093288149140985663066132329259539030150472468640114404554076822989684577014e-01), SC_(8.5421954001556212747668359970097081709953328562248934126657834188402910111028202063250196539278537375e-01), SC_(9.9751628749519532786246976336171068981955042432306992964051166537107303601683226164846132707556450825e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1953619630008697502970999170229317302974082374263928020629973648811971621211920183609571884062036418e-01), SC_(8.5444844240833951733687028822167839007993570503562830490168226955690789603493523457195420568530618164e-01), SC_(9.9519908461109148272918254073569029730893464448273156070624442523315334065143832102673116758990812170e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924264658250777692518797797388305653402533483835725522596841144362921306995071415301902319072989265e-01), SC_(8.5462686242008150726240074444133694720439213183775690324071562991398482199005937043050057594547046936e-01), SC_(9.9339205607209050327554913263753700271759143862941028390674090827994171866299198097097304173798799060e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1861241292852973623062870152332877824969341201416204813933129664264167300563773810540647832711818753e-01), SC_(8.5500945325560474933832015931190551727975972037333981183775991327901515286024818720296917227372742431e-01), SC_(9.8951463928039508594250904412907680911363578483674714492725969525916836201496769849987959281872883067e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1823032756578805170243038716192728331532071230591414738060851220398667430672973077193435032077196984e-01), SC_(8.5524109325444367154739575059972275751352169396472779581913361346609384373015421339125774842951543172e-01), SC_(9.8716535532951692540630201410144586882773590083014434029685973692795545664661734247093990684981538413e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1375330902533645581477838025998559988671145262119330695279356578108375108654425076173713671687814163e-01), SC_(8.5793795665276235811328878886707545342035963237633838971656849814716310651105325648391436746306610344e-01), SC_(9.5971885016315869449298309980041549879083087910372246793660960042850796495999381455716233820218971229e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1374517909822255584948314691269334443899341961660445405016123119231711937668877039557560141245473163e-01), SC_(8.5794282499088202929886893068684303071968354810043650392530712811413532726815742588165862013213831199e-01), SC_(9.5966914475426916645413135091122552934920862991577763317397146973909376017071940887965913734873603311e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1154490511513414130948915341104060861818789686652322554190148299754578743199905381114914274797932990e-01), SC_(8.5925654495659700399955748971498946599987477968120630962923233438264848580781058103354991890876416358e-01), SC_(9.4623495260137066845771122836563644166269839612005881612303544559804464937606052847559420422077652558e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0577150851033620222065426480052062556339068529136250538565090145686601607778439495142027369642677211e-01), SC_(8.6266748007513237578263966453370563241131265732002042565927193179381457055716930836745465724048534549e-01), SC_(9.1115493637874774574895524688904860648069286781379853310115201529697825253198607660654686438137243104e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0504027114687172704612077647147689664448391776592059050169156795148087456750013680648771618109751241e-01), SC_(8.6309577945897423170490885782075421326397572460436343594082239787264168388215364794028500967555411466e-01), SC_(9.0672943244489723556629063297565034569910068078705325446695609199455771940580147138661920170374453607e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0234956661398836325220934555682062181828963658372433318456298273995853280335715150534302653688650003e-01), SC_(8.6466462453528077015378008591411006047542258613786938098273250946749182955588309790818138170098555462e-01), SC_(8.9047912406779004078780181222660018000107719911556966741257174279595257471119862130846465207659650823e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0204846823743274745033767085517480944326304555773635167678377755812020121756485042751049770949115576e-01), SC_(8.6483948541937392379049699321469409112385341842886711759532063452027719824581566325039441607458669976e-01), SC_(8.8866399195198759526084927175418007931651279559239907007042563559465458604995497052448898466601777959e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0024736438774677362455305479905427323703753284716142209132865625628793728901000552731161379181973699e-01), SC_(8.6588254077739256668400915794274422159503762994573992687214086236795464679840524010908002660125081512e-01), SC_(8.7782025845268452494297767852249296096808972557740536145642567215293410891081013287916117684417721735e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9993793301972062801745347614832842739593297996856667578148753234931573431755386092356995520342244207e-01), SC_(8.6606123520682377380614424212201454846217828801398363529267715055480042972690694453906243012457588310e-01), SC_(8.7595970624049649040909168785749198216246924208497062720231525657789426337888930574782097654871634906e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9981967768790490332259083365356840203455006149209131538085592667369875698655778683923526084487144403e-01), SC_(8.6612948789194266605103930026038160177103374624406205226219981408737850325299066393602784641827398450e-01), SC_(8.7524884605096796307412575538564600419915477777597601494681538070322418254575375580375756898536384738e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9977014965561798661262506577783954451486402867962578762279513934471620133946881165517052633037930278e-01), SC_(8.6615806727940899601362969223884853955800691465148897718116465217013208093723042953116622539279986681e-01), SC_(8.7495115225583780242845592087996731668201501037373415873510393147361214809191107950651098904630593299e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9874327226783456387994872592996361579424155245953997152030951802805967728075675370658383043099545381e-01), SC_(8.6674976110038394543602904112300725304873810621906304564672743613429089373792464213933342009041658658e-01), SC_(8.6878307068406900675440211034430388281438451325350045661102580499286278978019367863722655313606312732e-01) }}, 
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9858807305797170049422148274088831458056652119831549712521134613839276073404902535807338706125792371e-01), SC_(8.6683904700027136820980396772039876875412482570256964962341437173596289146170296223443315089450346074e-01), SC_(8.6785152221435618708627964143918764239851311519509432541931659691259869953046106905396447429435703220e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9075093541184279655225872441294375833238088640218249650012396478913243548365143438006820362160275711e-01), SC_(8.0685397211021570365753542697908504475272688109643201530321058905784135114098827239254172846427649268e-01), SC_(9.9833846818733338489558425744380181799404971073489583696156750115899710669786036603658062627262554213e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9054347757117304578562570508175281882352343966235805630594469652668418422053499423283590087582803355e-01), SC_(8.0700582469902002425405368354610781855401390925964140614073806846017162909771184952856148490260936831e-01), SC_(9.9718419352069258686387316493691220018640568331299613500269151412628189800890180587325649621296910489e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9047355482691422779476380463798818379081034910961041214496386949747573148700992534494880986204341336e-01), SC_(8.0705698748605548358983688106805904765521407324215099082516936165274683774444409313419808123353429292e-01), SC_(9.9679521750788596920754748111284961487315784193379110675611712085013757953748695526810391674614928430e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8993591862003370998667839085055187872448489192349434551596016012585474449552318264873491493916085053e-01), SC_(8.0745006775771402113064280178443600302374501723890636477541187791167425438455725514201654387363472571e-01), SC_(9.9380551002033835880023337633785411638148363940604552251471099727737573219849766079359560431096247329e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8951643036107616605878063632084772425332747876759814378145769638987683677453780454141662172614691785e-01), SC_(8.0775638551133375433611876198715077171670284030485258170117054622681162495424711993884169835887604418e-01), SC_(9.9147419280161643207775051398711393218055901243332794304959598993508906231224926523887936578717621259e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8861565900919746589905951685461140940994086186030763664457206106966341382095037869049312055319490556e-01), SC_(8.0841301694688722651684154532036990539299619589371407043604938014221547838199699292781632033435341388e-01), SC_(9.8647224209806804219857073265891393683297988664146374986822363766360004328193339344537972624263526425e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8806945503160632981526164389848981639545967167984866725752202429237670734029789758756186376953328061e-01), SC_(8.0881043270894419188103204478338216915662915995921351359463902204273821303853601172082991264787117322e-01), SC_(9.8344192050092273407344810515227512115973972706031188426266136289704949790850014083930220392529226795e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8166379209443088435398049569033716319796468354862700402659247525166386822432274150617781032144224228e-01), SC_(8.1342930422153263081330210518854138063929009394612551944142247923992841067193112873989438084623221110e-01), SC_(9.4805678663313714996722987990525090932800795152433079076845664018829788266438665249800352873289868909e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8165215070849046489515830883870284246840801523622548327280466289817274042203787190611632410872471485e-01), SC_(8.1343762857159951718497250489484225766676447606321427391177001401719916516541595975408454860742732430e-01), SC_(9.4799273554936006026711867730735487073503652492224189584820690733996724182957462295521434667803783569e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7850035593793181681321888055019802993321340051310198339765882092978052675512016599311196194946168145e-01), SC_(8.1568213059971235104546474545849825679664276357648550125488526306756377463610003159283532440037804170e-01), SC_(9.3068559849438236923167371677761772051872684486372199790389626105504515661423774721407734687450055594e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7021946210944329110843811022718962647554537221212322839500617426273380464756435734217363621024779142e-01), SC_(8.2149240107965525041475781184044474439703813152591512238198620900148259855774531737462566072762034655e-01), SC_(8.8553577472559267960093143116597579718161395246002867239169281867860974519842172981516209787043774603e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6916957353853814614281558485118922409029008449940494175423936059778467930970494653730470547694225781e-01), SC_(8.2222016306945344658041242720787420187263722989138196806649193936625240904566525199254068413095498236e-01), SC_(8.7984466515819998746384611518644409339960535656357297517945753320222341480511315542465460405817120793e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6530439112120330937306949138664381005212508962998073091929814190492717168415767084312185234523288104e-01), SC_(8.2488238275470860791827979281114975955638092294793187266422776551196231144893593387139910632983555472e-01), SC_(8.5895680053814161044482688728638347108586484648577002088097911968759539912049448132182961441144254538e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6487167824122444704825168220752976116514232407185420425483783746258338916378389901457962710785538517e-01), SC_(8.2517876070639542339000589555294623140753408472034767415133353020462480320444447857378248360948276474e-01), SC_(8.5662463177802280868263580262516003679514928061716503420741135884959392650091663894063692853636137762e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6228252280876447905972563759471929092123105171800226051410495377232056607325064244129197944129406362e-01), SC_(8.2694520044789621680242630111142249369862991026068317495357259059452374906224056430707108167164483283e-01), SC_(8.4269627169336007494507356365574812420932619386107191714340658221868449375011005484999812349771207312e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6183757376353266438204684113907278490739405315390369113887128526878503024413373619649024117492383414e-01), SC_(8.2724756917594323765295728753604907491917806403805966950120369680248222418561555415309374207419005950e-01), SC_(8.4030719583170076409825633901095708769330325230946024043886715808886549371213734794734902475887550719e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6166751775916384562585023087517271723170232590091015803436463683864628302450485139900799038279570931e-01), SC_(8.2736303971972265404037727166137986916155445924338112475950218854012017983387364917000763619153131428e-01), SC_(8.3939446029340384960579903779768644254488948985199281901027907079425323376181131884420898862250606066e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6159629280002962516526857321246108256070495743425822648043352562234127429093661242990083998336567606e-01), SC_(8.2741138734807330024868762212926221106005518881722056032791141587481318134094980365464638231824415442e-01), SC_(8.3901223466198115351534394225506602213879080561255374145185042454850394297840250253309653680341938695e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6011935320531803063511659588686921648095001912823149235902547846236639818140511475944488568362333933e-01), SC_(8.2841192058350789161762162547144659866075415869308928045072967877008674808693397378742045944604749680e-01), SC_(8.3109395658496251490770313207672683050829501570973006664880530573907333185684556567068999049250156399e-01) }}, 
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5989609763483160839657065867235297388082970989570737448569271714092916193329022534511282743729648633e-01), SC_(8.2856282794564656417768348946749588827294081279292398240080448353575229928083389690735739145528926299e-01), SC_(8.2989829209385814407005617116991620316439471229683027889361394657030405723553518835979738537924001601e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2702081580737277669378090242838702320600782680936939750297509297540855756782380187372237495418275919e-01), SC_(6.8661541883559689407416994227584603188546446069897119786849522609965693644733858682279491754200123501e-01), SC_(9.9748244136363214768984878995507356164930188655482644497348867217230906737375486707939873184798685159e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666271167367658786097195902539272140958148846575857549497193226638907749766700488340661025421346299e-01), SC_(6.8699439842189336966296389648411822851351190168746759092643803347473397004631800700883441563971654693e-01), SC_(9.9573341510760839699322347957607722746534464979271772104861969911658546169235433423999982923168538002e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2654198766577543071853586037025875497574700590477970784324964905796887175209926497781445698794762262e-01), SC_(6.8712207078412509823897749545065351011153724250219081461407354870609754852508046479838418592773629856e-01), SC_(9.9514400342640062448989208264011999183252431777488657319249033217899216103582578031325592789976310670e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2561329354661306077412799320218019331997631337134094743140418421356446600010982941028020080741003769e-01), SC_(6.8810271633560402960125491817177211952017585090779880561442907216475128728962560028175742624311589481e-01), SC_(9.9061353257942462105507251198806879548705125033581207355905917809525183880551724834928775281926702135e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2488813662829167529468196627232788778279105771477637990814196479116706848512693964828987194999919256e-01), SC_(6.8886659766282988274183048739981792674581121064868007301816480399889604139731528085713463499251245624e-01), SC_(9.8708052457337966655020077031322261987039698185658337710299138482459928976581681959028464141552140008e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2332938777509523341318802889454235792664090752106332588811995994082657827858353597304055671683263819e-01), SC_(6.9050314755322144751239416135520643538884168615134231860060657855997527775330381257634698178754887528e-01), SC_(9.7949963972253992704919444112437859800032723176297725085845458493721888641415460797147212904369476711e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2238313854924186854832868422917407223388468021141734936932541221515633393163385541625633176750476800e-01), SC_(6.9149302320395599682781250712181807055365989266007447464118392044979739877609947389932958853307541322e-01), SC_(9.7490652176376638702625325842677247179455133817124639416657237262381703657668497186821802403514482197e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1122738571055200181414206393802136029322597286490412920654573122391740875102057373774728683111370943e-01), SC_(7.0296202302495238720806273113864281410031160991303419337245133989782130340046557623032453011902769982e-01), SC_(9.2125588704115744531654321456654858899882026512734857432389133675190546080904350663586248749658574596e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1120701574778153407745289227333962263176488904889689025662611294919247006718182993422351310001143305e-01), SC_(7.0298263189863718637636004688192176796942829333963965371900865941459473706020518994246929274803063378e-01), SC_(9.2115875435192793485286914432159385031522273028077542022800388197585088493664147919703487698209794513e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0567963800957047774225949571886325342392707660455771266094480582646702193647688908599299876021336827e-01), SC_(7.0853104977741206501329302411816566349956951089019877736376418185640410244299526923938672260238358524e-01), SC_(8.9491180184338962021306146944737091398904398680208952625262644593539899254459861974464823761669115196e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9104400457305508568554814521131075738027087409434408361300335549951967489706341850667651691765001005e-01), SC_(7.2281268925194957580408548252455708668668389850394811062360018429393665024851082872860099351488455680e-01), SC_(8.2645023006813509903471829977016547430994322432540296870677280656799198222984234763646538663352866583e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8917722684450533754149276369687205537543196647355696515349949736675083007663106707892925681936180315e-01), SC_(7.2459281669011681663738039923573440253297398865269522964407164316632518516537291231625560118057773867e-01), SC_(8.1782376119013668659483735367708666592673987857028800191315347034215867078440437671897371276078083222e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8228395637998369891991461146685393005640463381807225352900556984267865836199329959268004961688164914e-01), SC_(7.3108727445256253839648630021677304016032658500820247936450027349518525608087685624359988276537679255e-01), SC_(7.8617244856998338689639725575832511577010639535226580706150115112985101228329745708861066090419412763e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8151025930746686430410002731230483653135523089835925136654803051335584135955298909492480981618621263e-01), SC_(7.3180855861261234244718966274055207000274963408547202000985315618423058552037383202853740781275849327e-01), SC_(7.8263967133846801638133004519128440234950333637574810006353888244640324157028896380350656667548220893e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7687267907261822298382270351454875070936857655549482249094730445968414772098012632797144739372658525e-01), SC_(7.3610011297720663827941034589565095308760402201826494850828051875201150893707409758588866156224913323e-01), SC_(7.6154665226360837750282328813264148468570235244281662572904305571553463430491979060842814525048729869e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7607432205458880329732204172724304676992789223981548905046396442451731611969638955719824281158956877e-01), SC_(7.3683343508450275782736611220779679595565954961648027439856606955897896305574127586750630515027413023e-01), SC_(7.5792971155459095665296301335177918781827399113361023627707542012456119957223076675684211588976940534e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7576909046060388467612258992582275598902496045014859489257292630463764783526536554972911927629226788e-01), SC_(7.3711338095170146205052727024635012121183233418003469505333772926725279770941237826979478819077523075e-01), SC_(7.5654796340069473352057233988252516434605943121264289426764314425986333972133188926148622304911158627e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7564123224244632670866169971581404281890731188821744413353087377632756971329475459005775675445047190e-01), SC_(7.3723057810559425153648485872591759077701408865385569177050186278088833193549749747290263644538979574e-01), SC_(7.5596934425519105227768649866603443484608923734098720674059389033238484943523624562987059109627045189e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7298763831316128935227655474813190601249087503312441199008390102906684210293457674057765057865365461e-01), SC_(7.3965372890135124568793469377509995823242190860888540849744965346216345224911349495547939232114852760e-01), SC_(7.4398453151529232289010766550971004610959361614016128459141464895758290420930558801023105719942120088e-01) }}, 
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7258614079680893268625822897316756945131889764605650241460395389032587876624505383475138799139754556e-01), SC_(7.4001883976562050136738496338519714611675185742196923224808214070126294129117999719619088482452447773e-01), SC_(7.4217516082340016418297092172241872190857578944247877583676597277003241989866300218114707079769599336e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.4076324788430907334158306356012619457725393392386225038107321265399554466344483117016772170440293464e-01), SC_(6.7176618743718388284011926222819445178580654931332986752937529825594206045228082963990418947090409534e-01), SC_(9.9738624019923539300981800609332742346600825579040162904951881708792436182996218338885876058748149600e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4038858064360453745530418991801971816271141370597740993834775724862885862348703337433612804378762116e-01), SC_(6.7217910533766868975760120514414304948483805301723570006425111783958102897059004973371108373504600255e-01), SC_(9.9557034858792031449618112179527461268193322442491420392539335988787185124425758588672419089593513466e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4026226758906612824943350153719522163069887400220616291531074391323743059000913046940867818471550639e-01), SC_(6.7231820976669511567810513184926597260109136692591513097705237598066943434863143418373792182028169259e-01), SC_(9.9495839790441227940124197003143440642518334870655214323867498177360456404329779862056865723085513024e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3929048964919188510673175669715677554266492856980613576662794961847201017886543999000672451855320636e-01), SC_(6.7338664370052522314215195448439128833291684853785074770399337527779090025993284365787455602963596273e-01), SC_(9.9025458644538219914033592405393576633363688438439385942427311676412725919726410290419925761910539566e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3853158244033975132622991525473214539992737869332302118819812576288755830328615094075847966834871837e-01), SC_(6.7421888266212749959648395227119700761724614529473742317506271025786241567596522613546413931582605371e-01), SC_(9.8658628502078002829913118549085384306447259009666727774536724393584300503812859164547365838645341455e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3689996557957474402368278774873781851667501950663615382056532856075139621589301250976710572249904242e-01), SC_(6.7600180527038650615667560418124471116115579136192703480671479434573037987560329242906608624239870736e-01), SC_(9.7871475861719318393178079621671134748028385862374676104791201858173718735586428327082725040831069340e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3590926964818514212443010918240581052807402033004632762617606269977042462838512816072047238849403979e-01), SC_(6.7708016279158166630670944817623879564115008470584229152642490027329416558360818691053696613069538555e-01), SC_(9.7394532657393069384529658935021214142854824179973125906968923071408313026446657764606827004402222527e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2421788311730029548822325065271354264197985168172358555685955095151187235114503077561420904438300482e-01), SC_(6.8957121298173139997246079274283464503283210224892016168927457999731975195617309385106600052603194062e-01), SC_(9.1822406486868193275755539372820892443129474286650254546816034533993183110935707364078647648283778549e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2419651611525990381877779247103601708842960460229533883040836737012719658671940771722736314571710647e-01), SC_(6.8959365284674720708538829218615691276303202963314933828095587721810637171490645843783238209027546628e-01), SC_(9.1812316638742448033593382532116906645259770592790362255668830436448810091841014774822140960903101002e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1839614581308613202149782572999516459682943186344466059063181028194454999586068972012047714772996940e-01), SC_(6.9563422693316570932615563296874897279527930445778844727148916473375348633255566917395665916878192772e-01), SC_(8.9085668303401992261130519634870503422003089933485526527325040573651519565983316449677827125517616163e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0301536114401092504194666075030448870547128016719823718768467640329414383248455882463171410076837718e-01), SC_(7.1117466349382547028589875020985812926935720102897837417466547077919982306114853694447965183862235452e-01), SC_(8.1972092642813956651017353548402389854784798810771553580668064499013623405451975193161217704753531464e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0105134605983746938769822607345191989431122860907235029031960313396628199501685598169664154832620578e-01), SC_(7.1311079797440313832185514281631637157665502387149623500870705858757856129448864033254683553043527114e-01), SC_(8.1075635327748687343413787397609442974290674492088798659168342532492771063364309090310853185641908089e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9379498775503908234446901999857763332893317723875545926726495167488465688139124620792109603884180156e-01), SC_(7.2017255915925120021492613748623531050205192581180808096827576448324347831207018250987352806377730883e-01), SC_(7.7786308614091035660682923795060297689540542907301425690792987706948470756650277873732440059396959805e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9298015254857488709196146591482846263825611572573842494773812331787312566511366542408977999417436168e-01), SC_(7.2095666178609784617856189016462009271617855290831673465355752399547539271862384961209581744474470977e-01), SC_(7.7419157996144336950502764523805527883786888383661897331323910206982059616246234902199143973903020739e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8809441372277983881207637424054525627628626279800432297782450862992909655258800452177795255479616314e-01), SC_(7.2562116686567508967684614345396635292307901764433965481867477139332881014109791820691049851327676569e-01), SC_(7.5226997367874660119889765875645287842124221752818923617931366949283420367225377312913440485233372918e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8725306882118333591069706568031544801834209945472409215137778470988371770815767125988006952074196598e-01), SC_(7.2641807479981239886919153846858987098278165644752907613391228802325304610698397646109212752323412764e-01), SC_(7.4851091600116434967073519315874230780234397462471257432970519841781936760767531143265556274097243667e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8693138147358459150147327312335392913476302859621178559092425137115550426721887841832251103330155669e-01), SC_(7.2672228337019679133591130870452959185365049144371840920581776644748890209928457039707410358324305474e-01), SC_(7.4707487452230952690152989249692744917617757234408596638624419858922028153750783062941590861443292123e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8679662677225768720267326934273486392768566645177624626521341401816503089513692091255358323523417388e-01), SC_(7.2684963606941991469338796014089336672653989735611095931782702323544050699988359469814784801463134921e-01), SC_(7.4647351934068971998349688935403495867766083828972779972880096383364335659512367186248310226490171285e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8399945990082017197244171838863273836670338927990084952169792324564029028558239641840767993508826379e-01), SC_(7.2948251442744417410047768411717594712672691702250179708532973086774800313604591708311706845225230731e-01), SC_(7.3401776147879441458791806264666042015929100347514421043466211359715413276880253266839501325059059013e-01) }}, 
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8357616653950641272331382771665683610694805502872408520142233875309891500280330159901904240170697493e-01), SC_(7.2987918489237175493209607091573035092798417369168804318131334596447070913625916559246502247505200885e-01), SC_(7.3213729026940675967095424179659294123081453912643359905807273277032367666477546142843097127298108218e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.8629691169433263475800603930812353384243062463068377995635169827854063791601469895063203091945293667e-01), SC_(6.1784882184880377635616753819043888831373673096130208455027911643898037827398293629295042904875253644e-01), SC_(9.9705454707427469130784264794553746645812018084679010135200513465160541135974212386366154791789825519e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8586775469486550907269874802317658509813553150605506347815002692787422734387567924611635557680941633e-01), SC_(6.1839459257892180377278808234017449057546331058878012728794294136332375005052045308373789451403192506e-01), SC_(9.9500803583322488794423001831632183464951810729528182561866138193775722268771712512172588018712258040e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8572304455498794692416610328186131910261183319000153607237699002788614633398256590048571299705202266e-01), SC_(6.1857844874780468349880505248516681224836844925844552246519735219268406899670899779998228321369189550e-01), SC_(9.9431833421878408996010706649661096697712399154524240043261150043851286694637970738873523090336682621e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8460928117705408647866186817081845242123373737698405493274540434192664995174875216431232460007710812e-01), SC_(6.1999054500115280386121138431975506858629150925943682090767424140915108027379171539841164397037658362e-01), SC_(9.8901633698445049305483056714137455775514797559259785585868621571407237631664144859011379366873815514e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8373894067706275579665503432095691027393318761088545116193247668672839372414502234437817995941039317e-01), SC_(6.2109039025442625701691726397880657204176746606617423560017412889407021111325739439760524766684183776e-01), SC_(9.8488087118014180773926596948713818903366198016463206031958732691828181878217331995710923365624057557e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8186612756217651830841332116146037120880163315636881192653458265335999592420606939047616637671346105e-01), SC_(6.2344635580852208279408592743597575320389000493687758705299996298601526530930110088952131490640784912e-01), SC_(9.7600496060732927711577618060458769058233690277452637572187537037024859013215677906296002545926249346e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8072791115920204711416268351606945427518688114008704320135430129723314648008046950037571800078832455e-01), SC_(6.2487112970354864653936219008446256113804436452303988550977004301396796903410955895674955959422907989e-01), SC_(9.7062570343871750701253917403608109537390745123852984619784641884185326891204208246531445365443997583e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6723679780242606553198843774954072899365927867722785683383344925043665696499964603671415027355004608e-01), SC_(6.4136393420419204427721079056556643784187389601707326883820624820194356323069801365174233384526577758e-01), SC_(9.0771486558272730172879154432178102679317450162008358779740185984639432178148273865403857926289608787e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6721204562555277801403283705234839196623556791457528112193325639809411609081905105622741353881458035e-01), SC_(6.4139354303505014506850193378500784304187379310964496816385368458431112320730674032366091203224842204e-01), SC_(9.0760084786018331942709212261602554038283761087253930660996507087784979915325935814224033229261719497e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6048035150043737165538800849453773436177643088117811475608982040704598824612431775715542885122423307e-01), SC_(6.4936094352969152270756102460889639806351204706356560056739606923397009524676079410050445839599923509e-01), SC_(8.7677720690194663757229165211291877589624297065936113526755570695984316860018888882536261710439852680e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4251711293219378985602788397505834460276096200613618273297812663657644023159134115458811199450563033e-01), SC_(6.6982709485570959082636809098704703895756779662940302817291336379070346786937569566310266129076309112e-01), SC_(7.9626639631694422592435789151300650372141601935365005341405791958592846550265840499728967511652485723e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4021224778983898058073499588402961606809466264561903877922077608437595958978264520578976121050178004e-01), SC_(6.7237328041937688022980849614829396458042787504525960323002450751016622856583247886586194058479934580e-01), SC_(7.8611250539876966795694314893111599813405052384345503509006162648615953474704989049626489088395657641e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3167620680000075520923419608491810238745055269088554241321942930185672203660552621176187193155525532e-01), SC_(6.8165235157135820492189145828922914599728539530991439139834583010271398802186398444454079856231239987e-01), SC_(7.4884402249256454476519725002075826962230127264985080889599191100849205925391534673113600351392193175e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3071572630609677010469128667249519696439359488791099005373016417084933869332276820697812777395786168e-01), SC_(6.8268186392268652145834521119908639534523527683604357706307080932545932399291972745550845211718388177e-01), SC_(7.4468320686276709619482028663682491547720583815721844004996713031639626610979387572981360294230999304e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2494875129128055361843383062476392479861437587790355512333464129357724320659642967602880085423675742e-01), SC_(6.8880280777680708568830071458539469299881996102841543359254950890921687730833950551766430056098629640e-01), SC_(7.1983688528322886817454451853819227834367263204520890104698288663704751305969802566816245514643778669e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2395430363724595731046879056752369962362327480342926091102626998457381280806827913952612832383433259e-01), SC_(6.8984792979693016171270083749639226004860969743712494282686832427137287305737399642922074490753116621e-01), SC_(7.1557582895098043568946350488758899825112101278791181548325529257195441896364025696614771547242280436e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2357397456481587011104935077485803009288871693050220813003548660618025700569977845197801242959693320e-01), SC_(6.9024684231981474255673737889661943118939686190598012034761539988039411726173973857634531340467474713e-01), SC_(7.1394798131110777350237305395221789751621690136626589519579974184227032556219529444048054861712686103e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2341463798991304672858320269856048490777557838665150030915701909441151411168689710800914427356512077e-01), SC_(6.9041383353893123981496266490585215592888995184083236351952543124993147912290058784839147303719536133e-01), SC_(7.1326630054270987927239381586051120230189040569756738647994296610306204148778683267585979075606646302e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2010498386900745867443479007439325538292969898724483120533363817647611197507708168162395964211018912e-01), SC_(6.9386512537165067389389809675198250843000241121203206374130475731942173769874403991978511769535081733e-01), SC_(6.9914616271393880171572563782813906881868824403653481548013024973604593948789994174600367553022040859e-01) }}, 
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1960376907541222827559892525820018886712603922128442660620943320512419319038997589180484252573046475e-01), SC_(6.9438491885442096747315808742294801641540759478424923714581750129020852709729816396990967405377775477e-01), SC_(6.9701432541760521394863987768562498320227622401655656122429566564369131264511469209597366893831875724e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.9094632803718866216457540000839809041495982765507582341207041853099201108648289994843518347144162800e-01), SC_(6.1188553354731957123625228913250573326175912548469167432330947450060259335676817177888424178226730367e-01), SC_(9.9701955862518728726704898788317593573763719746710677961454510409770374126863309473473493960015484631e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9051174797693570476320719875609096320398575092909776600809904944814446450500729435178442692188572199e-01), SC_(6.1244687631699917805363241157983286552744098835460603108388714718151896932949902212950637664677430621e-01), SC_(9.9494871245222398415600394441163970300462414902117038063235708272474453990289103631436607676254321671e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9036520570720260883226397250933752345934344095758960991490162280501040807088817237382938824654365757e-01), SC_(6.1263597805500396899996035081225461422407985448744160099593776162063675653135179254453554990889249075e-01), SC_(9.9425080507669167263849987676670070877142802692828652948538238264225563258955018755280506577257981469e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8923728262805153342282405606062581420370479483579705789721544122968733545593774054429114805968916929e-01), SC_(6.1408835822696484759357268240465303898461306592932186936120482828660406786245942555753286677014982242e-01), SC_(9.8888565077007745714990491436415663869754626485369815489495587368118027620281205946136766383330065879e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8835580528077788100088702676352259521202373702448163519056485534504734878620104336769912383606097897e-01), SC_(6.1521957403848605938079727724784864333523299380800734355992677931217704168088900623014107614822024784e-01), SC_(9.8470083067762954550823838334662864357586683612054676297110637677267259914616162477285538974467956823e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8645881620076702777981950221351674525938599641690431446879971679949916602142635287817508258258563416e-01), SC_(6.1764272068898225301342833505743732302882248960430569503104358272554900669993559949054300113369137507e-01), SC_(9.7571872120155081543518010646536883243938054653302232274750795304872284253586602868599256092811959672e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8530576710577628874300717610181366952035733766428770043028393890726075085245789988322966129604491272e-01), SC_(6.1910811022826074093362060647042146144197393508352752594235962586598774456213309498630627487163798294e-01), SC_(9.7027492561773279859007459449068629008385106760690962758755499162451656640875515936610193917251587201e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7163116748586988534281975726095510144271248886935386188797177688194341552906126914979825850982741647e-01), SC_(6.3607023304379950954845237094157116095819379323424114094158951146615124396812300262985833865727782419e-01), SC_(9.0660013061774195012851970652803601780465195581295197670245346496244616460303984754978960543005295162e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7160606617644142316390572673709149280033571543207058659626415929753474576118422613304861693961202632e-01), SC_(6.3610068278513669518321916534567713342672286788392010547944230417264297563764096719688323214534212339e-01), SC_(9.0648471402597960208408171746963203001772719652931446797549497567792809874663469162649693548835774697e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6477781603027443934265673695904976346142618034494172548008038127615436309692422879725391568052943668e-01), SC_(6.4429410373521478067628666061153626730899032053508042787795445954627735105804407776104006024554359979e-01), SC_(8.7528119566681106354037230231541975543900996666065628768119798971614052605300176891443985740326672973e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4654229372762525985568572402815866286703352653991180272692877466124254865061924339107033896401056118e-01), SC_(6.6533796199818336428832031836471653611890078755621196067041221423197885945056260399954115325343191283e-01), SC_(7.9376425174812357223702000403164420265657509245578469252131740773234144685252889358367775788336921194e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4420106241637256205263375423527715119826223578638285805480797055537695628398351362642715217522541673e-01), SC_(6.6795567120756026266980428655742859571142254556715931596104772654691904011984056543471534950591309827e-01), SC_(7.8348228090969812572605311513504583629409739989739971736363780339264003298710480252792881402632130864e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3552772643497240474242029201343405004144096179411758273288706273385790409372433781111809106530220561e-01), SC_(6.7749462259519108034385146658029178929536163498746430627977240982118759791916229260639053190658428947e-01), SC_(7.4574190358255876270416800662502960539430272915359229279590619949401467891901375786740463462569907132e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3455154814564588182296201574650962343605613170440166963458759421893446955116106704945218014609649403e-01), SC_(6.7855288896064312613329297339698885079356801144224459042566688431524061621581974159437598956264533356e-01), SC_(7.4152824781250675520123680770386352603648230395929872347089212346768429157439004588520950810626017819e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2868930336224944509954435699051242081626637411631223395128481038247868701945966933331023238324849676e-01), SC_(6.8484443428083694950965934337226569360278372185780494353761474067946121047771042094069261880780382803e-01), SC_(7.1636584347407644067442440414513640906435817672499764627210124493880450035126861233202245358355972029e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2767825520295792761981950284218195432649301193777422580468789124034484718597293260179870321648976406e-01), SC_(6.8591862265488814598207283937984289915009495339977322047486165007075591804231677119337570929029830233e-01), SC_(7.1205049479704653459059907488714433284873086905560693331624992990057709254540332542301503693783211233e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2729156408884616188252236800567647324977059680184254110660622031114286979374881356508170844970068020e-01), SC_(6.8632862449791482956006904604873948497946345253883765393884403923726665619594485953811111705621852125e-01), SC_(7.1040189995260597042413081545340360538288277461787326957080257406133271715687985449508776065695190867e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2712956002394947631420375400798072082221377177630136507400001399517572361358630209846695782533182430e-01), SC_(6.8650025705703683709401614032771115319380648003945659590166434458294854416700474012545240108247777996e-01), SC_(7.0971153008876086030802465211910776703329569005841818584589618132482137750827121865705431964049230319e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2376421411795013781876382997964877246386044974977570266974044690882290588228048169251607567133984599e-01), SC_(6.9004736240509319579342780821811323843885837731498759120449859487051012318286418542125764010664910669e-01), SC_(6.9541128971165909642180517226861973826912875776495066163049108929300304505924490440623149447784437403e-01) }}, 
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2325451860642897188152828045862869429735547800828760691392936026869092888583987755704967764203313624e-01), SC_(6.9058156745990743835036974787930069481462217685018082013140677507915710683611361133769712669561546807e-01), SC_(6.9325224233776771514419828579232133958797884786951121700455108796658537637600754481809036530756037498e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1709210993663495433724049865926552371932963305159468559210085234170340653438550915590681983464200995e-01), SC_(5.7650714122142325611593563191029953038681105649361290750646770425170350891677643395822499920448126015e-01), SC_(9.9681893736381418090238653958398570460763205804420111955339855670113783050292889755343489535934876951e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1662811092584171155600896320355671172506061214954960728686062113437446664812903861595066350392197715e-01), SC_(5.7716421272086089468838998122438480510788377412305676930582794691228516302427637425187512619066812419e-01), SC_(9.9460851809854972420332642129155468766675291406056363678783422652618614588187504867495246792521083278e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1647162388018632592126392297015506039032802541957745474422918611226470962892025950902185570469980654e-01), SC_(5.7738556216660938783816583618334331785869656737892488198969273801339470934539794709960436953484912910e-01), SC_(9.9386353950249765185205266104110460891397608791805965326037367000824199707174472334641525460543536214e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1526674381910711984311727412201753197457963494198834042266727315229933008227488628048160025270172213e-01), SC_(5.7908560370863163325931188146423525111471112700795917688258027753104276966520505790159179169093558844e-01), SC_(9.8813597540865294270651309191241569380210939981586008982939529962234682493780461621401781779617654353e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1432461851757072723696758566175492092418960599882008780818287260527803616254393279788432544689985247e-01), SC_(5.8040969640092411729879917885692377407517550359723181988462399033284082820000053118611202551306699125e-01), SC_(9.8366780536951880428910485167321808369787968511555206084169136855660782482855445459009531279875197420e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1229562319061812978125588918876052019483207133418702007276229393601208904118966582830972412252326582e-01), SC_(5.8324593487255899261081288613894845182307560990412435606137883156617098605950425970701739572895625419e-01), SC_(9.7407557385754807772237815910852090414065016911343206131063430542221154169570616871301623802352894399e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1106135432772818118207615170403853132257742175468207387846657842398119594503261892247140988360409186e-01), SC_(5.8496109230962648627726309529515706502263992959812695751552726775788163518174287740983664340142963901e-01), SC_(9.6826072536977889098729286069446366761499761169516218997758352281518573925570009098623283163652065565e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9636945631050270069278375114188689623095223969427572568041642408174456930637833783100943259338740317e-01), SC_(6.0481045713158294418493161372134231131546824327444109853680115145230214170303655131544543991210159719e-01), SC_(9.0017921244916811522232681679034495932477715475802375211038059628478845517612433630015266779451137741e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9634239963617005724228966297509274172728348516176373579589170017576924302352754706332782147102576034e-01), SC_(6.0484608169492709336061602443344085328860716135415394575823552233266931677569598278331755633111429440e-01), SC_(9.0005570410526376672910706381605698291076770844649658392126239214858154233298947276700439344206734217e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8897092534081221262602685804594561757297571640256886944856646006317395269052464463697743614392627218e-01), SC_(6.1443053225475581145537892452906008145987784409202735689781970862748832907912669886505749771743935140e-01), SC_(8.6665203116902580373676597295081657808871031714832220008596420053565738172373905185660078524229910777e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6918148518185517828751465517055732565365423776541057368053251198171976630234381770578827801900326803e-01), SC_(6.3903039274625702483784886100024023774175466194771007761916044479085265244186887790182651584684555659e-01), SC_(7.7928456206926411697556858030722458687889899566035085253994101967268841860699471175827605726497342983e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6663066531761220468493633019722121346791524592862397048655946005593557288695287098876258725431493397e-01), SC_(6.4208832958922035177848884081001370368176131406049302540075227956354621809332450392493049890528449187e-01), SC_(7.6825575072257236620486867444172947416173309054434824153081412148023851960029776656072457811223166667e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5716245105161454239276950897273466663748558672916903124444664977516862140735703942921532749826770291e-01), SC_(6.5322662431771059292103377737985892037717090167591464310137066549208556358115561689400212259532272311e-01), SC_(7.2776036000457704594059915141741480889472894082073408496540881174084505197293111282555716829159845841e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5609505142250801461611916997824554077157399558031721566062619155561021800781029775069820859332733265e-01), SC_(6.5446181952379388676680022129550328723322041065202659190624914142461258546314443755125766218888423401e-01), SC_(7.2323790786811069200199080342525881916304208506534947131141101069823743265991496906461075198350873156e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4967782857809769790072114554227242812988486320892838685251105240143400748771307874689439350509950300e-01), SC_(6.6180295658030144720374118879541902185191498999530166532679784805985684529509188750901122813239140880e-01), SC_(6.9622717417005126815080131460878093141463991875088811785595207611112557494727555374097043138134059482e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4856984927033150786175697799766307767729303079201730034707452674512772459719133083666683546666256020e-01), SC_(6.6305594090045914231313480209005331121786032847725076900701023096192174896172216027039021669145123008e-01), SC_(6.9159415789562596737640892274106790287856213010560934318225194966898674623924280033663958746128236636e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4814599271357649629799500304722155106212019315723163922420952919869188934415149603621263443327491063e-01), SC_(6.6353415404681102527476054647232979712575379460213360275414944287930588466582175330991228778831306232e-01), SC_(6.8982415629906089943281077447431831873678794861226726322914842387529785902801572268470819042286705265e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4796840303838460885797666828478262317148014682815479699161629641034700623809208396016110889904286836e-01), SC_(6.6373433545071980238962427396513920588286723061444232938711478985607895231699991438826542163941744708e-01), SC_(6.8908293809584683023333648518684484623384757316724035011856901994988108245925477572718093182075235849e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4427729076373856348147633057106166090668009036465706046277977466948835105141546292069425877965626529e-01), SC_(6.6787073184366251491859779564088267420354373267982094244436747592639064896662061404064052390895342535e-01), SC_(6.7372845698754952270913128904213728875397529306579526453026169222509167607311813511339203503598104554e-01) }}, 
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4371792708291468926079538249312496341506792697661742632647718601653584457875763163025716515087334230e-01), SC_(6.6849356386990921377548650054494443308359557811328462408893834993684094765401057888979707720168079981e-01), SC_(6.7141008801707762362327536838127753447002520003258664677614361701912169844786139960602713495152533063e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2131193486226606250625499629749497854752055574747120536746701245313629314469887614089288005731686675e-01), SC_(5.7047936479140139746669847055606994659967032816435812589478361019934676875941093002412967747372449143e-01), SC_(9.9678594258433021858689676066227929388179912927245324921636243761409445079938945025080860403318041464e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2084341553209472146562808192609232933209407598479188522352638557506404375984242889414017165810352109e-01), SC_(5.7115329569004929114351626335668744333962972991872549955914473717711541664414804064232090803778978366e-01), SC_(9.9455256167657378206230420476881068670602937322290345512769421069155144782425694605730920457776266070e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2068539929917309197277880318884556179046821750855604445073356240937548088108742752185188772927021087e-01), SC_(5.7138032463251377010921927825616598925398514795148620103074916097505906115935866461333074165581244351e-01), SC_(9.9379983794244956376224110680694956468007893042151611192412528820134585255715460122836647234814555731e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1946866662140749681077657770922817113781733518493063193202252377034768044872244618704887096408454137e-01), SC_(5.7312398695721373436789113597313998540558361779223728209570246830974029266949714967197870638874995852e-01), SC_(9.8801262101886996153018749459609351546336480346579650607908280193038758961648964193468975034262406307e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1851717727164519189725759952455695981884160008269433982313137319932486326649868332117582170910296887e-01), SC_(5.7448205412463334814279706763524472696171543630899843640358774977250307815877481054286137026086890214e-01), SC_(9.8349778509643456301818367755396284092802415568416778559937885211074902703240044981957122292843246663e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1646773213603068834995371864925070033079252422093184436349556547524208099031492834451886001206564625e-01), SC_(5.7739106537999602196660906518838361383887095794516632542941067065848828252737252103313328648386852908e-01), SC_(9.7380499366247998547621671547573235453893877292299246462579307810149662735474112233307455692336379651e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1522083663566896426198212302886928292003695201446367823375742224387149817471819356746172579075940665e-01), SC_(5.7915022879650141312876776425328073529089277189932859812589446893688685639390463535856396735941530096e-01), SC_(9.6792893826935084826244682024658378755436219132734703802325673191393950852779436233450146654104589798e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0036835985160407061860142024937073650128806281762248567929239015374589737976909585946579888773109338e-01), SC_(5.9950853917892880438629976100023568332275666194676771428572628280172242660578764951106496500290170575e-01), SC_(8.9911786390119747516846811546566561312116692591862386856327314403539885062829235575595967673030998552e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0034099077285934257473556649207277754503531976083706690469257593284201786741755143743230552192567550e-01), SC_(5.9954507627760389828603853607696846054198344730055531339965451524510332251112751479976179477948202816e-01), SC_(8.9899301176539656133542737128020935408473563824891345713529151364050373637790086550689042609076966507e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9288226373407539099657625774058075663855175843418220314674774723219797048674963528491418072095956012e-01), SC_(6.0937485659971901732807958489956171816905758228874718802834510728936226644777209566539050349131226797e-01), SC_(8.6522345739339842508445718566636355118627285595248903220328408773346094227736634682116145166775246179e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7283907779600574238298726500807519105031134800149547840362640138078728818760010298949894983733970521e-01), SC_(6.3460204839837964700969039274086406341063656055624592565430927699681508747853190822957482520780202612e-01), SC_(7.7687881045680034063840537471194015164718690787530250979302574735755682826371055351056997822605050305e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7025365246057229628184271772822819677021474531275760515708099194381205736283751607961404628967180331e-01), SC_(6.3773765050461612944680698447100308532817677281651360961496538581935142161509820011316651364370731097e-01), SC_(7.6572488113752242752471983008983098558749240212551022467129929877596332371401574099044475307104679140e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6065352930802865651458160911982969755109485112790185018001910112076240297313893216755568678438785261e-01), SC_(6.4915807655088139531961807803615654600591737283142145111692962124785935629047364708944319601958026852e-01), SC_(7.2476733038005768575717842095599739061539508374259879588945753040894493641687671128376890509205230347e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5957092957755003407094165951468863670701860474689066696492191870523755147632512360234887898217314436e-01), SC_(6.5042447904479773417163739982255031733981404717163423593278670440342589268809882901127390160198460151e-01), SC_(7.2019302147498498599713865991233770866456652606267229190262797505011161565305278412643666875334106024e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5306098313012437382119981817235304056646059102892509879166681351032591498173055216149139648819416208e-01), SC_(6.5795072436094371493440508727398609648111456999852921548332786783110006443882936221469029580577512415e-01), SC_(6.9287168539543243875194587571954595837510044988781456935678304416414791013363642801359807502507792076e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5193676736458960965570431720588593617966950378988318883283231292627456519651530479590121504706421394e-01), SC_(6.5923523713867953869343745903513031683149762747837317879400480771944718381037645907673195540389086913e-01), SC_(6.8818525274310444585915595709756879222267508792232730528906782247009893732040876192454826468827150193e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5150668227914627001583099416342846485302813888670659023818489033542646812895326801841902176596613306e-01), SC_(6.5972547812691780380310153431804191821533387618413823530558372307011759001902040926441013863421998185e-01), SC_(6.8639483390116318321155800673503976493411535088137683562764031240150961058999287251091219811628127201e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5132648011211215595798125481331039701823560169869808980219290236009600137913180109910726958697060385e-01), SC_(6.5993069354466605002150399320091229843601044198927322398097849756259986650753602160061147357329873197e-01), SC_(6.8564506401626160271171842874524010309055922830431896824539519739437997062030451374689146787487530781e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4758069477057013391574652109255664370799399981217622500216414190246661449997599048804262257458969292e-01), SC_(6.6417099063897066026711338333367991232402871885371755602905174126204515577198526294703543951793627782e-01), SC_(6.7011322869895766262266616309476221702976500647081258807254357309329791362445914035381162846448653746e-01) }}, 
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4701298430089359295147136693129527494556022702342800533982208022899036268507806343641147136695653544e-01), SC_(6.6480944735004548702856445474659279468841811340652807425996930955577094122120913454774183575301141004e-01), SC_(6.6776804885182623920093599737224595718620847152894051466931301663667807505226045554678159833643222629e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2290457111253887473908313939245018213897489051996243922302870845519870013448752399939306968140799242e-01), SC_(5.6817960790764785252802507039254804963806348426102146751909981337840032784386860756864183492747195408e-01), SC_(9.9677344531020381901032528665975858665113852594143102577249044327798737543598494057908391980884353336e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2243436642005751480218838131842145885627448240801196517603576352912929786461802168945967270368583964e-01), SC_(5.6886001171750381006215001215838939909166777702837660753229395281924109901511537708291684764717336992e-01), SC_(9.9453136675479240235839344954759209405829411534021156355062745398078172754466120070850726083160987593e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2227577994237623230182903416522126979279514863383769269312498955777480795688297513577065844147137421e-01), SC_(5.6908922122999031289409066876478193115906762011607574397533727746763029989830910108118355251095139006e-01), SC_(9.9377570913146199849356460289715868636874097497589447803131736981002358544537058116375040722230817369e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2105462565767400296515270515809265289247544879930691133359314017795918135961718996263818126891294319e-01), SC_(5.7084963141455807618977143780180643824052423631803678615784073941770206841217934511311294309049815225e-01), SC_(9.8796589370495485384060722580960477151570346691928655949335857342190597226956824786544521711187070072e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2009964101155388793059205073559408785558517342373801031421648841318672155228913460581990406170812730e-01), SC_(5.7222074308147938749676020538407074252731257860536282580445635260427532727758581889850959973742827277e-01), SC_(9.8343337701285313692908079037072547047422908076974386722487296418331900761562663816347632475685546396e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1804255665488529819322283839325596197932363865135650863664703989381585393525137324509636359064884327e-01), SC_(5.7515769620299681523196131763354382790044194476205354554242731792785701940378257534923859485188127818e-01), SC_(9.7370247913980116506693171056257938307622554467592079769518122440038173446344985687573898455590147591e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1679094046693952502938239267864816843160993386275573078389016894405556199500299096235398336842339941e-01), SC_(5.7693375665767075362949565002993315706207504670532509722532032738287980041353787935153841729533590685e-01), SC_(9.6780322572908544856491996206604313323680371365869951691363042195024334098251376025437450867926998594e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0187821680805304630558639705627993241718501691107186718352602068931054437687122368597383078948398848e-01), SC_(5.9748751067176046281369976515983650719059587575431096485679546651992362280308046035362211346989086927e-01), SC_(8.9871542300786182828281829008317925084220673208591066754263746395327940747215146370054262058045157987e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0185073019682977963683422775572704612418139912126519998098266422819830870919931340521167448809539501e-01), SC_(5.9752439823224866788807615624968789474466576475850469369153669493177667144144426612402235526320982750e-01), SC_(8.9859006082222448834603311045779974038680023386968048822084202704760078221441929576773325326811912978e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9435913763483211310016474429763763173528265140226268975431776953159286021555657034247957167846839063e-01), SC_(6.0744840147624543040480565568163117989997372650801964839815121737042482199503461037450630724992543260e-01), SC_(8.6468159138744413396676005812607091707475628349565244633553770984743736483327550798687056853327772052e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7422002119763573473022623974551410429046260550355443672621918356301324658058585281552760801233427763e-01), SC_(6.3291654961513881524068979352985619510502927664804954969190227990891563890330800872123970143335658305e-01), SC_(7.7596559065281167382515614392972377522238408669878244063700030487129625550376187275458425693350557422e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7162148123008930152905691560073306151712507444276036087688373153719037062934206939803916176869436881e-01), SC_(6.3608198347719529143079866456450674087822361859221122849022938598779033771861560046768816110494651123e-01), SC_(7.6476408243660183840419938109485003200588303810330465781765121116440529805281648672155130549192660968e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6197131286133462534204872724364709861867369546323659190098293514758935073046368715096134135212740687e-01), SC_(6.4761077691494148433932645716991492971825945207019429799126542704355365929598932189484512379662997760e-01), SC_(7.2363073525569356837483695936341447405343073512169278357288732324035829816287170087781405390007594456e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6088294122829192189573593899691209220551365404260297666051613679509605974627682887646299693478431344e-01), SC_(6.4888916599661583583191742839431267563913837793401085100474817550981256544702424652895450685317946783e-01), SC_(7.1903669658091869553499199723598392543318386020078614605424692086290835425606330134384951182427119007e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5433776470804632538324450018895332039721555930120901426285341043481183062962676486460115661955828826e-01), SC_(6.5648650917994357494882237730056456372621121747467258246174714677288534952434434252098723294607005142e-01), SC_(6.9159716974889647394204562866543921808541093893677771305067303346034052168217340109729994267836183328e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5320737654974403818310311550248746937758979318147137777958389820151113451434657120343491381090515956e-01), SC_(6.5778313136705785756914782552304084216334532826937060523201299640532546731877887807878831983864485253e-01), SC_(6.8689040829185670065390304733192123964252637656477894836629161735495986779850296074438142596672260076e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5277492339448833032552620506923247079771087701254348756756670037290998319223094391589534577560671670e-01), SC_(6.5827799196724040705352386928652807480817343947077911986655016959551394553098507848093018430808359670e-01), SC_(6.8509221900702294142990062822217607731079329596150694082154543649138114162529890455098812968721938686e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5259372792347120511208513900171174265523078027907650428877002244570064512585395228003591118682413736e-01), SC_(6.5848514082722641045318515780959690004522427184714447582206578000919535583692874944154251813966815621e-01), SC_(6.8433919447059491606317899698937253156643345961432599538868823519863437224873075338860093401391862480e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4882714966564911589963464678291815197753223248921823778925915402821932270786437951781525638609762067e-01), SC_(6.6276534303146806830614033011904607423425272802815367380509024969437916152187152160400506578947262940e-01), SC_(6.6873985640819720499332503574984933626443424090193551101156252052265636689158713355326660102608676341e-01) }}, 
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4825626390094247536750523338876072188027602808974214783645295667839420744583174838551457695326641261e-01), SC_(6.6340980060065673602846694939196477957722304199269235219373169524729882531597609958364997345354268725e-01), SC_(6.6638447140760840656106799845864705102968024899678634931061640323086244579035971006255115170607672299e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2356834198085297284638478882497893412871816334589239621590810510460229027024591898040465703289158342e-01), SC_(5.6721705376946205390427961665970059736024841347410653486325329192867205735266890106050044610393894154e-01), SC_(9.9676822956541174544458979160294111982717781368520479345239517921988891797274233681385758635050499762e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2309743837436966617404061584025810958487423040924350745309837708523570239371915944832658715891326762e-01), SC_(5.6790017339454187709733967122169530737079369773124248179099101248653094850062872466345658961432021183e-01), SC_(9.9452252094573889268247067182602749357866296011926998156214020668071509030438569097887424492259441666e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2293861540116714301114335748965692532281676426488813572080092006509710620671895225911746597112432437e-01), SC_(5.6813029780289829983158313693826276033204904230163591427582885571016405684240547942280906020516683342e-01), SC_(9.9376563881206421642154109673095286405454050276318869190608203974597576262167810669283035654944420139e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2171562707541775283216100518725032460530587522999902077396394047464341865763221201438546301611964744e-01), SC_(5.6989773487885787427179047802937349935171858785204126189725011686947470165923388163284176312884215337e-01), SC_(9.8794639120759730563653981236447199276857561704765650822290723062342415862695712517241150453892666499e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2075919226741995860022293674808777165673493462865717943354941450379543531249526640795508237388354910e-01), SC_(5.7127431966484574129410659614727900954745850414292458284566734397702205511739341962362486090994521498e-01), SC_(9.8340649454532446402419297890771787264934785106713169722850236155930692812853696193840725165746138568e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1869893747042249014406416644412480636494428461317268675781299070794448073340348713329720284678420176e-01), SC_(5.7422299656562105117704036305857527950101084350416418369079686840586197166015317351976176674764678545e-01), SC_(9.7365968996184065528156835106043389832177131562045965008484624330161311734711663406971859565483591185e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1744536144048384709618262057324557989663805267623815469742810747661577325596655931632062666861254782e-01), SC_(5.7600614672018624561593666057872500780703090380284416620870806713853583547307032685078280291517026984e-01), SC_(9.6775075235597857654791139580214060936061914305308331448561529533864166673810715230627716567282370817e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0250758998479945716347885271315282721654486695283688765554142442562109426930428849726020493702485942e-01), SC_(5.9664190937009193806033628846764837334468769042097557387464882791398394285168604616060139501162232953e-01), SC_(8.9854739107724205860696760277356868115949305655710313163768421227636744084800871317745275812810807031e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0248005445491159930111905368543142667223077966946578947414112732678262325062889025008371371612595005e-01), SC_(5.9667894399085519787354441025116704239857773974702616021827449409407386541310766101282955598804924174e-01), SC_(8.9842181584438304721651085167770832139260472965064476312598487193878808801064907941163420527623331326e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9497477620164296772231968264033896521568678700617499548275530289350711240846408412648625274765408205e-01), SC_(6.0664248549137050838422773608047910448152667213498483233803291801277241435887758016633584572057242047e-01), SC_(8.6445531493435749587895765218694575073680275066920830435364274438099261586760681243447394402098571110e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7479565394946284927234692341620507659649155584903095699478075711276977096863790391945111287047434699e-01), SC_(6.3221174824660148314365931999525650173201810373982859374672975529330674400521540533658537701860560478e-01), SC_(7.7558412442871289406615116723807701226119455675297337367001613402115828839211338193942671458005539751e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7219163949613172248590117969892223179795415018676581801066175755131413013347567019849892308484991672e-01), SC_(6.3538970080752500568485317471259135629980941976570735643282972254169548854638005016885241071859798674e-01), SC_(7.6436272776650432487665949146155026357687034770265683695986530198115778111166478410030519782867601898e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6252057143127864915059263626930247618031854747565939517712927479260711142674626510247877184882667041e-01), SC_(6.4696396974183676343406986487958204792705002099258320832068524880356740049422150438932076464559177964e-01), SC_(7.2315588770236712038032010841854560477959726174036412347081320983155650922277083131934646560167211293e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6142978850939479787275348601441484643541987325099658333214820832771970604198580658686151252731821391e-01), SC_(6.4824738886519111827632554463258721203457628779469471392160403957721185599032005102500449699827483095e-01), SC_(7.1855360011912210013653339935336949161412457665447326456542947645392663837703554952171651147339573102e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5486989077957704607751459319424252886558140204011058855703749743821491287355883048447574713911841678e-01), SC_(6.5587456727214954675935582401678084426731514721678965344884100275154915290479931670060897130352919612e-01), SC_(6.9106465557890191216007891266926390489078279068397906417112859654056825662650923649081040266614398079e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5373692286611959450453573860950992838774094974104092359774471134704801443129910501516572904715573077e-01), SC_(6.5717627095651687167846045087164594537656753877866000524919588158125479357038090641347830885991955275e-01), SC_(6.8634939382280689383938911264509535411630305944708678838769499267964044821387513467180728766925887195e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5330347993237233557058141218687045383091080771011016159558884363102277351786376773643504207409058457e-01), SC_(6.5767307009013065557421215154987024596096919026746445996495662494986513953475812583774305790284562070e-01), SC_(6.8454795536689524047556283012263023564263168946965089523781771181264963024025148459276925576291486267e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5312186928470898774927370519378445513457379856947947534151774653365658368741861759056990792970803281e-01), SC_(6.5788103028215193322238585172265745241751638152286875290052429814137712553051399151156781860023980947e-01), SC_(6.8379356990913200292234726733780193764104630525534248630545704475029821506216977965377383686606439784e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4934659918729493598363301389197093405642604690705700237172252786179976494710469901652844638241245568e-01), SC_(6.6217797780236964958939378553550407079885401563454607487246554307384099704235296009633890245319823067e-01), SC_(6.6816600511180792625101812555786169988745030740393627812069050638195632794922362344327133038874450951e-01) }}, 
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4877438593924676589255020842150792947534551745391740552992610573480038421929429854758692266029518173e-01), SC_(6.6282495348417890952162129867036387605454324121281646088490944802233037459695252793860197884801881198e-01), SC_(6.6580635264515609757499322352189439924637650574701108900350085477882355550135496634274167977559355901e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3690729532435869439533333466655854703547124397541829121270122335751422391304180830076208301386177268e-01), SC_(5.4734466201185031728910041317993517063542072024831507808864007001256776554845212955652373177217287441e-01), SC_(9.9666251812698509905732810013969053497377741467271954171523048440130494063580290129589808301610474073e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3642283394304054286540539280717559353510883688748686863614096765854314639208925699418438602097539950e-01), SC_(5.4808470409115854573062854657031911305103434241742745363848341917895238265197778148365429811885245139e-01), SC_(9.9434322338789426112945818175678690487452432807214054071324366571663660798955061739422645061847815284e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3625942105255306617886823793469730623336248696711803317378381872271014876467379162928369890950216060e-01), SC_(5.4833400469134573416884901132322831627064156210198355242701994012819216873885463602772391097389430164e-01), SC_(9.9356151647425055726622624481485490948761772040937186866816095509573559110707049958130643463135610807e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500079910696591519035882875511589047376502387554543692778629252639257606953473950976872988697085878e-01), SC_(5.5024873056712120841014945163476243324871801203868143135596956205181048728344978740533588991662911911e-01), SC_(9.8755100859529386245352913552765772294523342812678855872735998396923060099811788986599136768797526725e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3401614229055776499468115769005675952063649400456309790504079973244225219383622112214759040479050752e-01), SC_(5.5174004241016992144402269196766975816550009854595648707133992405564875928350829851673858242901943798e-01), SC_(9.8286141695328291645517343720405778498281454546620372507543417391182102046877121206088946156390024124e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3189405035698601049688582460383137103184031079269918907127711398907547694934213023298058566129854283e-01), SC_(5.5493449071097430188190574380996956328824195829882703265157381759683283537544216618530767052032197745e-01), SC_(9.7279182087994986021911844449080064986881114407678269529911939615613889746841219354010110333210728629e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3060216035439315083782486941891219215811048267682169794441474780935389790118328202319679585810561842e-01), SC_(5.5686627767769792178035295982889666713242360034836567639836607271767329586724400629867322237929431701e-01), SC_(9.6668627217848917325097682663441182908314631783133642789853712787548277415361309772062855935369233954e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1516988789033993096394881170296116606970498834871042797671051153401638437406466335388475308836053139e-01), SC_(5.7922193835942594447032830613655820673718384816658822035340199720354747423329103266995243214356940258e-01), SC_(8.9513195608735658804297085322617147495308598250673683940924321381648461660586538877240503996987645118e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1514137926330539011686285537938845410454863596518470319178046783421376328948371569200018200784413651e-01), SC_(5.7926205797783452039438930839968407852340924858641722606164912027056256742827068213185202175441546116e-01), SC_(8.9500203899522364025899818323075106072039973606788335778531604394315737862176691029238126954706682144e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0736297145187781404636691866172702777068660431480646292491885780225336349391440768819407983856885791e-01), SC_(5.9005510956892351093701980424855298830842639272402687961075319282502646736001419095514239513520704035e-01), SC_(8.5985195195478075048987330507289494169930694746461766018967545183788650273183374811605598358715407360e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8637747588742202182040482010189002543834693790545268513033463497170723171441039581381353129286233249e-01), SC_(6.1774627916073035352884595588439805547878259401255276962743603871591956336991370779279813707835799667e-01), SC_(7.6780783896784181806209044930196735589329828521967416621646911972230243433635734758715266386541835071e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8366239945649301881493736346610076933805258741893282619495268828397597708373598579737419101854780724e-01), SC_(6.2118696354486703787455543576328568763623975502349979381785345756189626695411793592996562281739625541e-01), SC_(7.5617912887963976840730609080207847328376759174517163383892286167317612498237038674779298124168369770e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7356609972222363681408167273709209988640499098959682482324394002540666295832191978444971419667127175e-01), SC_(6.3371562183722972808470150142078023775170205315784982660677195450820519950914159869200867370641796872e-01), SC_(7.1346605119516359158027343012463430995048953255593912514471078973952459143517844538363178675290663125e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7242614144398140457300338492200118214072555055305288855043470107020123590274592501326932606186454982e-01), SC_(6.3510460241913098010195194517082269022113306623936764258418927477344489155305905286617400173768822320e-01), SC_(7.0869460188690080683551019029101618735059710095864890139995230855493381946417265275705458389561276647e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6556556611358773549465861886827182155373335151856724477440258948814231485288171443681364331095195516e-01), SC_(6.4335788172772230828417009576464734214974166586442289425853124661169150160915416343135096655023329864e-01), SC_(6.8019186310020591789807578388042819121340659460056861974331942997217228010351762798606583512444962951e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6437983111644691459360795752253471910139810234095141493430713921685213905679951578784456097576791608e-01), SC_(6.4476621637799238309385529739200586114972717572477009746665152601569769930591453451788053959138671487e-01), SC_(6.7530215818979407870111967706863226045049414176457263785533267714751808185991135424765891047482483718e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6392613724538872506773072571541873578851865129384544729119932518860326505861570891149954008636044267e-01), SC_(6.4530369349116506457824351831464781661329544804671797723132124100302655948736345227872841837122701477e-01), SC_(6.7343403576546853152372215300345460543470524775748942286958954939741913460539401157210310196800877651e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6373603112203327878166764943097162175073091464875141069367987846443605732111613895027358260154185849e-01), SC_(6.4552867850000639225035851490362218653214813622116240555434994177680402871491668095744506265991983242e-01), SC_(6.7265171887828520645957464785546346725016162314238569517170652979668827782540865497945270979286786973e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5978278283822479211376439731268141642022108080095832555933973987704296865652470937104603229869288191e-01), SC_(6.5017699351992065569746064599627737154536888227390453834366792436726148721533868773119735826598551074e-01), SC_(6.5644473766197150059277953711487155980360915730283952501378037406371103715133686833849501666306310513e-01) }}, 
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5918336733663972037219871212498362117551081339580453396486836115142190979661014478954656059145811300e-01), SC_(6.5087680459469498453412617782386488677994476550785121126771057160918237120006786151538232665099459464e-01), SC_(6.5399747100900172007298509080282708005245020667670621531355072097410857580673026605001215944240422120e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3885482409737487793132986525390252548599016635647076881425605198439856189635291019635684986647676933e-01), SC_(5.4435520029532394631766859531442445028924423939805843855900693679606882689380332392533232650416764803e-01), SC_(9.9664694089105561049436599014171427205430440750206219053630830466477486541729108074262628038967567197e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3836846976079144894023795726943708541833389995672584811366755923228253071174017567635353431121846609e-01), SC_(5.4510394321720780766887536717356250054610572085005960031610835416626521365025255202834856505988398552e-01), SC_(9.9431680058555042048560821892288124889668236747200833373307558342592799237570669113081508646858944123e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3820441560966632694840359993609916279790205370061844267576841794174497598281495713485622976344391591e-01), SC_(5.4535617503834845711324861801153301842141480493596794361183694684559717959677144037999716529712971962e-01), SC_(9.9353143444262221939465586259809215783089086048975947684621927841892919843078927555582450058279233656e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3694080839939330368414271429214551959961793583075530257748487453202093020709691019075041846416360706e-01), SC_(5.4729341603546632401734901252585114956817351177725909693254699621320094637152673766320203739840879612e-01), SC_(9.8749272761250703526071418423335735642830175784158270003092854064131945258173428320458022832662895698e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3595219488333541745953223658793448369279376370877659139211318590602107483272687491384205103621224117e-01), SC_(5.4880226664048500692879221583078985251740360874646904338195445074557839493958187702092044696804312843e-01), SC_(9.8278105708386568298282282875597998137429996085178472000521847835028605762176132021719290137727508239e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3382140916514258364057514275189395234076096015656622904743683896148751450562302576019453974647090151e-01), SC_(5.5203429025546581114852096977818457319004303981372761755614161259277270015439079181206829579325032785e-01), SC_(9.7266382772180763980428823267587850291886472907988601665506049159784515142450655743912151433457442980e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3252411677796080099984218005465406247603158092900382879848475335969228461284474294838346745658610338e-01), SC_(5.5398880402321876447537992744785992051147320066434509696867298206540346295080549987859520437777915381e-01), SC_(9.6652925010955620940395542670963601024004192923501024067547444076347996257852171861223080733972851268e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1702126153451325670867681664834862284442900110619845692881310008319720517769069946797733509893494105e-01), SC_(5.7660754261503767522810562864064328455649166811864815390603109965795766966575540449279700563129428370e-01), SC_(8.9462699615741016868034408689337159403352108892081501750962490910797925647981891785415699133208532444e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1699261272360843718094896717933608151745983515066309372984104102996139405622722607210355081833891513e-01), SC_(5.7664813426824850966137934301882037328247242522271394061105905414771445854256739255757146117096354987e-01), SC_(8.9449643518753563454611035039011276118628076201799942256582642209492573307351767556846756787034337047e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0917470232222200804623180098129133036872476212345687946408231027401224355414186080302191412417315445e-01), SC_(5.8756812466448807626035048020623505899237385118588318521559957175811892777170782847243623726402163039e-01), SC_(8.5917067186634159636297999262881680727474209461119658335870527906879501356002165645327808755884914641e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8807119444979816800923969304385287292785209340565035630430040254664427368175755115143127657804319275e-01), SC_(6.1558410674616056493571795007635947841655775384258519636348871522168706473724532307349806008226940840e-01), SC_(7.6665429525726110361447413684552291171054174846338591438308890401356527577849589856356276150225732188e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8533974060861189062248546305583049909685081062975650698710874051826667020351572955065423608667621888e-01), SC_(6.1906501421159166628343674250361648671913040974698965825105617076167069374238270072189557585460007272e-01), SC_(7.5496484350046113300800020039074081961933680785286101512645919124096025389484980045855949751906931482e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7518052347000925314010007943527768455040920946345973339627012081381376695222757183254277030896944957e-01), SC_(6.3173978506404235602086192410695037495356623570300207001965408561482576560706910009779017218552967902e-01), SC_(7.1202695591348996943901212719172676293237917080282599202090818283760895203386224684127468737115722039e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7403326959640178723563496098403563126044877288657909026716436291016997542128873110698916026557616324e-01), SC_(6.3314492618823376986676740088221455887438346847232176226658849048417517890369368618344349029048271542e-01), SC_(7.0723024179015572507350410631921738029759560477969903360400060435126461530726016656465837852310688792e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6712800823285619471798123561258913583803638220534736201364708009370629428320353958750416444955694982e-01), SC_(6.4149405218185064504992339458407016741795699167416304441730489787216690117110750201301703730190120252e-01), SC_(6.7857602589593721337697403304549699145452424462317392210364305668406670401778150852638680470506706518e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6593441813020686107904272195284976164911143038148978940760933715399917785398101606027733051459971132e-01), SC_(6.4291870957652293482277601636810697919275457997668849096935959115861162055784408260876292546568984644e-01), SC_(6.7366024601538257589655742562219072544530334312218911862590121331700593411003613779831508617892420325e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6547770865632652104311857431350648982519639693036504351701283181609474922881977308885338563907679349e-01), SC_(6.4346241347126103408603307544875846579869659656475523368458255827578551435308991733382243465986469958e-01), SC_(6.7178215521760534606784911003038819524570089099102635584446923804691272196126068898352982615576142014e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6528633729797841460176785222203390514942625072618331938529597075420681577693034777030027274670865291e-01), SC_(6.4369000454026378494764961458275300252507916799112249356864558832261907901572939091058344628185994802e-01), SC_(6.7099566282750678306967995163385198199449520575839393027024329721293501791261343629006364525136879702e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6130656170513378346158650596006841065509926127276492299715158864622868192915634720105938405478654273e-01), SC_(6.4839210290125166440291833468322114687478245067783826919074500661090573579759551799996853065323027448e-01), SC_(6.5470204815482800802602415811048971704607358039770120289884409108362609917793951796905679822441221683e-01) }}, 
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6070308834386404159049681239553434730978977615881969147142722819631969635063229458010769940901615571e-01), SC_(6.4910000106617422443762696869434170692368988825415526998433303308325407487195203453870690819261137407e-01), SC_(6.5224167903128336698276201258993391810194122946207851950380395682119994293224476046299862066823494348e-01) }}
    }};
 //#undef SC_
 
diff --git a/test/jacobi_elliptic_small.ipp b/test/jacobi_elliptic_small.ipp
index 845aca2c8..13549a684 100644
--- a/test/jacobi_elliptic_small.ipp
+++ b/test/jacobi_elliptic_small.ipp
@@ -2,1687 +2,1687 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 1681> jacobi_elliptic_small = {{
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914367592725655712600281923768045401283620998764707764693e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151635920379696565170086974190992e-01), SC_(9.9999999999999999999999999999999999999999999999628966995620346223342181461431515637620350243665215080e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914356038800613310054830865914687618301634103078917338168e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151826615763590211178195021758793e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742231100976423667721244640328945e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914027798723391089616386590188266692256822553895004737691e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696157244157188296862020758148130289e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911613561919090434443527881778962629e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304913052218556582079673621348947108779104417637686162896722e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696173345926391915144123663683144195e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975214334983463922773663246301371558079e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304912372618758507282714946015960583626600059283156291032012e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696184562594659391558357034445701976e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855251530901083881607676209352596350232e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304889783532888043627371778016267672955616082803704829236507e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696557391255574683748524224459833699e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495454636367587944076648284400103707184302e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304821439689287767962044790479566381944530155678406625631702e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973697685393682827041343608589118700995e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161708648652005740665368880880910156584491e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304762977332560523723670737117904598123506030905571007525820e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973698650304007112032323166148527367075e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219094542687145216261006406307420236809325e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690303831976744007277642905699914309078508034857277902993981434e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973714016295563039085806793646480974079e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135087765023210979692154823009643251966522036e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690302133731854710685114641012066105734375850645869948919458138e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973742045511601859311127502555051080985e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189602800079536313829981986427076949318817789e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690297085106157246959147019549187034633366860135865373130072792e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973825372139737312017993425357327472681e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814533399831245189911999724717703220387897201e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690242677885948711088664385488861032724509329344622403207481410e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133974723353190001720047690056131101093059e-01), SC_(9.9999999999999999999999999999999999999998868757284550027385876551628249984105649518984138605236580531e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690134933098417362621376030351507143097515536131758800073666674e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133976501660868597958778702500430601729980e-01), SC_(9.9999999999999999999999999999999999999996910332533889451002177040231472679603830330500099612602677035e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909689717461858586327957602950267806604551468156898254148882224748e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133983391946035930262518846860865434979203e-01), SC_(9.9999999999999999999999999999999999999989322160265823321349052149682027615133455037665915804501555188e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909686323523656956557466573268843129097061735969718419269903756412e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134039408264810361040874003831061763988570e-01), SC_(9.9999999999999999999999999999999999999927632191511183545177421364285740672490570631107123629541620207e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909663872080081406338583759571333756176566943414887198590991250826e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134409965165248396214212813572057652287157e-01), SC_(9.9999999999999999999999999999999999999519543189770621643635884806523323694404582563651057704462697028e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909588293831710191198186747356949388380517396812042654193369934302e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244135657370097707716573801601901386768273769e-01), SC_(9.9999999999999999999999999999999999998145794021824142620974495770659414222168637044587970657748003597e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909265858679866731016390766452234122292419645132917080994605064614e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244140979102308704385651739160793286510212057e-01), SC_(9.9999999999999999999999999999999999992285046636067702713907942013032905297195860994461375719475855459e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344908045794234673931872034147213497000375265822385091582975735928436e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244161116039055063020239008290949554874460617e-01), SC_(9.9999999999999999999999999999999999970108526902606423004774330258537078837146430522090471722713952519e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344903093459707187946270419675021577786501184313307591933565375527000e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244242853399339366916813650688688000362016475e-01), SC_(9.9999999999999999999999999999999999880092343898322941123574529398516994582299038041465074714265274086e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344900557430873575286480834184767300136835270193965664311004583807788e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244284710083558477870086857644172480108004954e-01), SC_(9.9999999999999999999999999999999999833996177671340856797365910449015966708782329210939364313955500541e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344828493076459684986213773022347093484446159289129769394585309247486e-12), SC_(9.9999999999999999999999863795557271494668646082344582907245474118849806364601873345118093854029707223e-01), SC_(9.9999999999999999999999999999999998524117356076599440004095602362538092572757468874215804799068642818e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344486247790091707702262795314936221015531815002316170628477073465482e-12), SC_(9.9999999999999999999999863795557271494668646082344582907251122813646614652970895342707489706828991315e-01), SC_(9.9999999999999999999999999999999992303290762261561334779801430374930423054200867021151405157838736656e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024343197792581537814943695196301355019723927496347050918189746703855313e-12), SC_(9.9999999999999999999999863795557271494668646082344582907272388527222151271310577616873634865441592576e-01), SC_(9.9999999999999999999999999999999968883665290214396116379872831911234710973570091992907537181511730001e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024338226614063923213889688236305211576366686595773701290696153140447922e-12), SC_(9.9999999999999999999999863795557271494668646082344582907354436904058707022213171582426154214436188544e-01), SC_(9.9999999999999999999999999999999878524964216011785539130673086897560712513367984413617815284173143395e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024336313257796690717232582958808272013242449790984161961450928911993045e-12), SC_(9.9999999999999999999999863795557271494668646082344582907386016493381483439646119915145634254466691917e-01), SC_(9.9999999999999999999999999999999843746815254611571572970309361929540121712190245822855953446615016498e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024283319260934630243189760434925456680697497307076585496917868114187467e-12), SC_(9.9999999999999999999999863795557271494668646082344582908260672555159766629352771353376223276775491667e-01), SC_(9.9999999999999999999999999999998880500634450812967602838998059802892239606075824273672160120376317752e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524023983889733496652467990049201795134733014294157024278163295335443966090e-12), SC_(9.9999999999999999999999863795557271494668646082344582913202701214193262835769764373707653151138993528e-01), SC_(9.9999999999999999999999999999993437915326623098964989354923292185637094772281066082197629864438805784e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524022897335215239222598815631537173159407561507879187519021188408054921633e-12), SC_(9.9999999999999999999999863795557271494668646082344582931136081448187790138596716838732538064810648220e-01), SC_(9.9999999999999999999999999999973688140787615310579357942740356815158976333437729811693880225910483396e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524021339383937035862678498638922734418890993093758754474568358080405367946e-12), SC_(9.9999999999999999999999863795557271494668646082344582956849777529325589257928675869855869325812371711e-01), SC_(9.9999999999999999999999999999945370015953325655384602961293939122003892110798898131567235383852001565e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182524015026830108588652855899753763576151678085674944079184942050235113453702e-12), SC_(9.9999999999999999999999863795557271494668646082344583061037304386841901606479684438673798033961401033e-01), SC_(9.9999999999999999999999999999830629786372277352409899163925956484160704110986924453742293611435143228e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523995485634359548956096361882563596380999728556777930386904991178041525430e-12), SC_(9.9999999999999999999999863795557271494668646082344583383561105729517943304035449934798536740518811098e-01), SC_(9.9999999999999999999999999999475438948010023448387710436479396482580506646689917525139610249394780772e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523793216176485233091742459375816037288445485874591232407130943066879293771e-12), SC_(9.9999999999999999999999863795557271494668646082344586721980887556457851073670867663081468527646209361e-01), SC_(9.9999999999999999999999999995798885105546853921792573713736563701186671673912571115618956789030604852e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523458323341630628484621076023185195053425260108584252015988632975994719535e-12), SC_(9.9999999999999999999999863795557271494668646082344592249324839629607601394040473557576571083535756996e-01), SC_(9.9999999999999999999999999989711700457219261248231444833255411605055285308821920288838369150097221268e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182517310184944314149146498437249380977482415838601451719317772802297376117288e-12), SC_(9.9999999999999999999999863795557271494668646082344693723205586196743462240184087474308021464026616215e-01), SC_(9.9999999999999999999999999877959970432339901821916749327376871033444575302441473720673604945118908285e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182504348062354925327611584118482790885258437668123244162088962153355919384633e-12), SC_(9.9999999999999999999999863795557271494668646082344907660628080155366713763448921227275905105640351462e-01), SC_(9.9999999999999999999999999642353754282257153990023661278314609748272732997602895291002872977885608653e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182430005016718771948553497626611825365005942155373206819718971373569621408606e-12), SC_(9.9999999999999999999999863795557271494668646082346134678769134422270319489394292040634431338761493726e-01), SC_(9.9999999999999999999999998291056267422668447488821537170572606639920698929026039039668396329689525110e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182110890399621044994729072497529990014250407938875832017055810317227762413708e-12), SC_(9.9999999999999999999999863795557271494668646082351401606171743818212453168064105338597686971870965626e-01), SC_(9.9999999999999999999999992490664631401038840595223368787427491772513053330858026131682087201079470725e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913180725783938699157943407471623932542265692330907017736648973684483053841462242e-12), SC_(9.9999999999999999999999863795557271494668646082374262530691308144010655408422754159519211235144184206e-01), SC_(9.9999999999999999999999967314256217397176060665540920624439249707100029834464479678568657082336199509e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913178288360850237273189329790300476295811668607508963248358075259152903621041766e-12), SC_(9.9999999999999999999999863795557271494668646082414491745426530529553613532617132200983279952081834503e-01), SC_(9.9999999999999999999999923010398799826598566579537817142954225505357951815619084852564506764228635383e-01) }, 
-      { SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913161980955468855619053646604224228809082941366803177001947001331535300475487816e-12), SC_(9.9999999999999999999999863795557271494668646082683642438208352191229982656130866978272566227244051394e-01), SC_(9.9999999999999999999999626598599679973566780465171323631091118568244464679466445378789279157268571526e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111938858907485493371259134650336964818462808225321662810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468907740366080453322916977083731853e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742529732729030913526768316283907e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111916216466225310559360637309838772876606137663140057387e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468908208027760795899790911546313308e-01), SC_(9.9999999999999999999999999999999999999999999999090078035724674893085607548857313732865855991581695736e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111272958297207750493201776029281246532932962628938923136e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468921494015466805857927362867546446e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344444929662189951029162324313728702e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371109361095744827973217791933728255854418529965344572555408e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468960982021356094655309722569652271e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287629160975152566437551007217165825242e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371108029271412242471030677529740341245919536555741686136116e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468988489797489463684271849988462705e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516193597259190365744008535550129320277e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371063761020747112454358519115535427693451758176455512876503e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534469902815432874327230451479305689353e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362070986595001905902828533503356553750940e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370929826322492173928312681368315331713439460372156836940778e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534472669130483549867078162972791658434e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681274966261328996587764221747691079219719e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370815256557388935725591545685774094302332635674188222511394e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534475035478186474286933106806486423482e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377818497504610285304416048569159615162680e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053368990757431581117720570584620075429254089092563620266266525e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534512719061734477172419102303221879573e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270504152444118319908189915227860515521868138e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053365662675415280630271441036210793862881251485001873873869353e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534581457958312647250464675012075088372e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865789662072259584900206575014141851646785628e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053355768789971161340262259435245766273522435169128301026715729e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534785808321365170499222565295999963573e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327298588604323061941405918425259417590646487e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053249145951136693839787315177793823019658873638401178040602899e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747536988018560060087699189589713268676559e-01), SC_(9.9999999999999999999999999999999999999998228457407613936734825264218326722572912264156678273940123719e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053037996492072682209678812802679029284753994886432752792471804e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747541349143303395496162175696621864827328e-01), SC_(9.9999999999999999999999999999999999999995161535683041119249663352113741965058928217927693465112712484e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518052219870358226455681956458309766033134582695172800986321144811e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747558246890241996283056042530847709994912e-01), SC_(9.9999999999999999999999999999999999999983278347232280757584649041303551151461467052268515184865088460e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518045568706698338902533945091049812766513240487359792484352660949e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747695621404662681275710084024465601782220e-01), SC_(9.9999999999999999999999999999999999999886670956369799833973752666687742070412702559911241333905303795e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518001570196192164095899716419200946682629207045146258868031627271e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581748604375770830444120566399852472055034694e-01), SC_(9.9999999999999999999999999999999999999247597627371477649312211987845642890884162963290783037575690576e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517853458100691075398076637889238029335303938890163904512357755314e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581751663513726193306530580824067712917254446e-01), SC_(9.9999999999999999999999999999999999997096286393244262328792500983964469332580253825076590899930236247e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517221575951634346942714052573603045409642769928595313184157302023e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581764714538755283406216881679519636731796197e-01), SC_(9.9999999999999999999999999999999999987918270503919440552079168643215261844820225310973293946271706612e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958514830593023102984310635923576285762439101866652978612232275451639e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581814098396316337071582025349849825144072145e-01), SC_(9.9999999999999999999999999999999999953189517140774294225099580767473551914693901870139898106420023140e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958505125411171234271682669221642653832285247971004439881839689724358e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582014551236216452991440636092195497232991342e-01), SC_(9.9999999999999999999999999999999999812222861605073882109590681751804733739114917291490882326892845942e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958500155508416242521981343062800134488514716058531560401752775878397e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582117200639027352820570525496433066252278173e-01), SC_(9.9999999999999999999999999999999999740035592947768588907078486302539277060621941912645107086967456481e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958358929656094960234671400620194273699373232332682164941461714940810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493585034108698783548904191019832949206142103092e-01), SC_(9.9999999999999999999999999999999997688746252802470193579900534092482625340761356549614214110853144236e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761957688225218882342399235144686994566452932009911592948555947416017621e-12), SC_(9.9999999999999999999999786701856047066702691270533506493598886977323495738367962505354573868365895329e-01), SC_(9.9999999999999999999999999999999987946841071642770208689671059928857458144247350900383576459793531963e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761955163215642570285851431481834751897380002519390440970540253917569156e-12), SC_(9.9999999999999999999999786701856047066702691270533506493651039049079810429916381080395750162771687806e-01), SC_(9.9999999999999999999999999999999951271365990277798678611609612149117629203854723900789833994469958760e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761945421104873642759006868152055122926152216322551678507069440363252121e-12), SC_(9.9999999999999999999999786701856047066702691270533506493852254626496014191921916103606473113209234262e-01), SC_(9.9999999999999999999999999999999809768322161210790975803058995488526323574569948487119033662819716161e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761941671465099140139191530463092201593967440716534693535492040726628403e-12), SC_(9.9999999999999999999999786701856047066702691270533506493929700464489946927375423282985115451621235182e-01), SC_(9.9999999999999999999999999999999755305233623256572706138651695617276884316940000803942269629799882096e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761837818146275634580032994942107697904143998473456783635913697076136555e-12), SC_(9.9999999999999999999999786701856047066702691270533506496074708462172695276541168658300097875496931175e-01), SC_(9.9999999999999999999999999999998246847664843800262542459122056152709160600109741619870914666925586380e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244761251020546178957698380133865895074812337437531286328419881045476650550e-12), SC_(9.9999999999999999999999786701856047066702691270533506508194547861503777366504292611754891553556530806e-01), SC_(9.9999999999999999999999999999989723679688751051295101919089706968738371216789626979324884526777350830e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244759121679498410289656408194258757878939292173516345631984713692462053699e-12), SC_(9.9999999999999999999999786701856047066702691270533506552174399723726451289486859027323042243906273467e-01), SC_(9.9999999999999999999999999999958795244695950079979759227803013629800554093652529581453176902841526086e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244756068533474571192179421230491370424558943899155422215559749551050540368e-12), SC_(9.9999999999999999999999786701856047066702691270533506615234711261366779963643579515054313059189726250e-01), SC_(9.9999999999999999999999999999914448648165164995532856131945301787787374469593225281348349993855018190e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244743697704623094015139859649007391127832205274505160552977856746614659609e-12), SC_(9.9999999999999999999999786701856047066702691270533506870744377442368358268594184911136498881854522269e-01), SC_(9.9999999999999999999999999999734763775072188568856924153428533786570011100044823102305658732115709909e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244705402460775003467507619037606627315524738319797560921385979886818227641e-12), SC_(9.9999999999999999999999786701856047066702691270533507661702290563709882028001689431575396334309239578e-01), SC_(9.9999999999999999999999999999178529741482185411353322217167766351977331251439132411143543996956728490e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244309011251567723480826908802375864103070878383745348194715413340522057767e-12), SC_(9.9999999999999999999999786701856047066702691270533515848848581051901717141566929730844487986024486793e-01), SC_(9.9999999999999999999999999993420992798993754500425450879674709536840008304484179216540467558484676674e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458243652715549992468358708185483605485945663480821761920372820400494892170949e-12), SC_(9.9999999999999999999999786701856047066702691270533529404116189939412747597605529108522709093182050527e-01), SC_(9.9999999999999999999999999983888372853731616432309237004571058946521210740260578600318163943845095112e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458231604094669225050933307014306319933846902014912302557734796129379690384669e-12), SC_(9.9999999999999999999999786701856047066702691270533778258832082215747438060047705886419131171892517080e-01), SC_(9.9999999999999999999999999808883533655138538474429087092199309026899200088685614346051456918753551524e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458206201982550580442501077583674546890177282317465492533074355244710057869476e-12), SC_(9.9999999999999999999999786701856047066702691270534302919326997416374623195021620075202861044538682260e-01), SC_(9.9999999999999999999999999439920762677412847980253082401223105637037763990891117554381264545148296862e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480458060510536765532949181253394821760343634592690214377715431211581113541599548e-12), SC_(9.9999999999999999999999786701856047066702691270537312060680813813238626079890934715034528382594699249e-01), SC_(9.9999999999999999999999997323769188606239464554541194358966154085847491333180824039277721078995593831e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480457435135701254351485413099735427241500150814537351468632558950652230593180933e-12), SC_(9.9999999999999999999999786701856047066702691270550228682305595293457688600011974509323077084055760975e-01), SC_(9.9999999999999999999999988240271283698298361483065443381611314499556948991916556696606186618761994122e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480454720716872551096168077301749346087408531458444231399523478338292215455205917e-12), SC_(9.9999999999999999999999786701856047066702691270606292852065293922471543940012209214850403245548454079e-01), SC_(9.9999999999999999999999948813648491282085470433136477215347552583447865098485166452005925927508507609e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480449944053625717754355049429781504909699530126929877591829691293189783981799002e-12), SC_(9.9999999999999999999999786701856047066702691270704951045975373819196498316602002744070347123104716283e-01), SC_(9.9999999999999999999999879433161571632680273705880470644249815358050055124787445825775340002579221194e-01) }, 
-      { SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480417986128756132238840444072611333983557404084017448395032307821488222547123762e-12), SC_(9.9999999999999999999999786701856047066702691271365016657851516596958154111777605111743304552137860023e-01), SC_(9.9999999999999999999999415247960769936611581849099218324496306963864084736069161795169748363189495798e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449921176599944508720491471711873940531965476747401600283514e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307112319146484824099086900130766145e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911712525703205172489638348678969365e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449920320145100043700907784742047221050639847113879555590550e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307171699130969720511337839999190697e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344594638691075332357550385404536416e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449895988776906738752390495330803944238117191783073524630692e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303308858648857685593032632621412220671e-01), SC_(9.9999999999999999999999999999999999999999999884465299612412640139612049565898598719505105091338051993e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449823672195575185938556931935494425470710246607031514664942e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303313872523792505630759766641075765734e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372837682257540919638063428661845902285e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449773295675282513426542853331393247928384203883117726214027e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303317365243826391947148148711612649558e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944329615109404539065073738330201190427e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783448098840288494581982647292622918300245077283319348971552085e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303433459087571565135954752631980114914e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856237102163105433165413632463103391635683e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783443032733686106224473358260455271683626251348576964048423652e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303784703911969237903689331852564176292e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154360506577226349428361946382168339523720e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783438699109532051757237928375506259680047006318240015707952498e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468304085164043281667912825853008764686996e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127379190505087707158350549386386474649426e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783369687067188006266053515492430443795991748684641341756610648e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468308869927688608690779369017528135759059e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037946502539328018929959017763993796279145613e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783243801702934026109912346385790254404968519064880222926328832e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468317597849568653799719784845108993566682e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239693852183857056161227584748210475789725848e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603782869563518021561748752675961869724157659073463455097096510745e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468343544643795311429445675486122791680420e-01), SC_(9.9999999999999999999999999999999999999997488793091883081043177926673101130833352569418997897988540531e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603778836533430803156078403860638626024652133257877188454916134205e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468623163896992180410305397866726782663040e-01), SC_(9.9999999999999999999999999999999999999980037922132410433165023863214869956408509163324723801955075920e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603770849763142055544965506992403445824402121339735883151552484990e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263469176905053219168023057043203788987340326e-01), SC_(9.9999999999999999999999999999999999999945479266561354968597990517051685593364404310775185544479339623e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603739903979396191894330308492086719358257235548161291347093583036e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263471322447425450323192803186052421832573221e-01), SC_(9.9999999999999999999999999999999999999811577245696126616622972603434532084579339497288807903787588047e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499603488322390980738823292005111959963241123458512729383099760958276e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263488765177667844733850569004184922595237450e-01), SC_(9.9999999999999999999999999999999999998722986845854788658326641917969905266950264697864225898673575346e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499601824069979359191397087956901173073409437545628617703959000997989e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263604151625674649358430703689798014108895406e-01), SC_(9.9999999999999999999999999999999999991521787387600908626051131763435666724169688057733399935714595456e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499596221700506114994595595999412105130435404578154589258798663572154e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263992576788483667675271176047557916902326723e-01), SC_(9.9999999999999999999999999999999999967280404449567108127940181240895259770771439339751426402209570165e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499572320632530627916279165429560880565712881873113627852304639025548e-12), SC_(9.9999999999999999999997596516066336334339544138801238497265649692811271070825131004312389047002071897e-01), SC_(9.9999999999999999999999999999999999863860780986881610005447014449314825708092929548028242763545908770e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499481881227669505983577701142211061639891422594680654909769817824217e-12), SC_(9.9999999999999999999997596516066336334339544138801238497271920064789645729608874233138425752377506218e-01), SC_(9.9999999999999999999999999999999999472530602497818077664277140257337688866713935863926197867544047191e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499114780793668873020056455730538901213529119081545597892591855127626e-12), SC_(9.9999999999999999999997596516066336334339544138801238497297371982326492172676472296816335410778621441e-01), SC_(9.9999999999999999999999999999999997884091596497284086106903865151310661218339369593493169675651520670e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792498926793233400013346793436901821548034268522820480790496538856612183e-12), SC_(9.9999999999999999999997596516066336334339544138801238497310405592311022230083487405995877106256864635e-01), SC_(9.9999999999999999999999999999999997070671764437325064537570464220094213433950153169336825825364863472e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792493584897278171770251899809448526620081457563231524456950243595237999e-12), SC_(9.9999999999999999999997596516066336334339544138801238497680771526944181432456951118463208634648887266e-01), SC_(9.9999999999999999999999999999999973956354494884892521051293738115790532916872967699741169390409965008e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792468215368531062932680577371413745108409863143111729420882831662152776e-12), SC_(9.9999999999999999999997596516066336334339544138801238499439699312954252063136968093318396074907774790e-01), SC_(9.9999999999999999999999999999999864182719561808099336804571543459674386806778832075457941263831472526e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792372706379058451302804516976320921162245507589267659137008612927613214e-12), SC_(9.9999999999999999999997596516066336334339544138801238506061557254098104978529648695076387320359049904e-01), SC_(9.9999999999999999999999999999999450916511596145219885686242917191702960738423502700810308148192619622e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792004209101424553108116212929283089237228287080719487982097870858325437e-12), SC_(9.9999999999999999999997596516066336334339544138801238531610321173222794926279051435577350328261716979e-01), SC_(9.9999999999999999999999999999997856433380590958761691827921641987163637848714672848147499001022366131e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457791862378231114698366429017921229674497030520188373848519044108784934841e-12), SC_(9.9999999999999999999997596516066336334339544138801238541443781667849617374343873910950128464644278283e-01), SC_(9.9999999999999999999999999999997242732971141734671683913531474800215993950788334442318757721342597102e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457787934105789195005412651166749628785063926832745336557651777992277091506e-12), SC_(9.9999999999999999999997596516066336334339544138801238813799946340305553651089316592350455788699854386e-01), SC_(9.9999999999999999999999999999980245147038210234460495491790619022137983576364211388377737127159921025e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457765738369845870821884503966811206729874475392007802098355202953448042462e-12), SC_(9.9999999999999999999997596516066336334339544138801240352681376532599087914691690779011099044306468278e-01), SC_(9.9999999999999999999999999999884204474040249680395196934524961794772911650273467266198511346848565877e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457685195621167675851898313964075958710411405079206626781559934400105418979e-12), SC_(9.9999999999999999999997596516066336334339544138801245936895416292714503361080455908492424034246328749e-01), SC_(9.9999999999999999999999999999535697003600369327022486627648779630001165263542076839087362882982025969e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457569709765515952058261162377200277430807703163196837441033827872951037475e-12), SC_(9.9999999999999999999997596516066336334339544138801253943795442770911633983040828680081802827365259434e-01), SC_(9.9999999999999999999999999999035991144472376583098681779643797470342560959837732795882332450679405792e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874457101780703532389270245278915844149645018779516329630950458134923948053624e-12), SC_(9.9999999999999999999997596516066336334339544138801286386393695539561309493213604576122607026338375585e-01), SC_(9.9999999999999999999999999997011267920923555724003858062927926698972361832794497495340987154504049437e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874455653255487687285632469722742379284518645436656397408506594701577942223073e-12), SC_(9.9999999999999999999997596516066336334339544138801386815978978102055368796014408224722903932727189050e-01), SC_(9.9999999999999999999999999990743517352097646585686794383861818837729961682167671565383141549694286789e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874440659679153410819209398176853628853546940640478743631013086579139538038004e-12), SC_(9.9999999999999999999997596516066336334339544138802426355116220742885423927622885060420125831684931579e-01), SC_(9.9999999999999999999999999925866499285782378454921467945824537542172122247690165578738203362815500199e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874415835163697820858809662018656994376394568373433987579070000232807272894203e-12), SC_(9.9999999999999999999997596516066336334339544138804147495877026153052879455622757232065967778758652442e-01), SC_(9.9999999999999999999999999818451130077435923837884860839906033843228384260406894583900364326928636375e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843873960093682296608611968550335447723487861706063611182751387200207824748424525e-12), SC_(9.9999999999999999999997596516066336334339544138835745101132714548461032571387158666740727139881716190e-01), SC_(9.9999999999999999999999997846463415922610832066593222234778599319664522171954160796180405904034918485e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843872999253738685285128989828248724874748636710181222936220872973415252805807158e-12), SC_(9.9999999999999999999997596516066336334339544138902362344660303037634262389754713138868208537241591098e-01), SC_(9.9999999999999999999999993688920946351604464518175468434185267020480001366138226814835218988809026542e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843867488445822440778434303420012299492269064493491516923860045104355874040328984e-12), SC_(9.9999999999999999999997596516066336334339544139284439334101873470555908824828038360280256056031344955e-01), SC_(9.9999999999999999999999969843723725135012135532611302119385683997206661341181678313661649657741259565e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843843833518276181054837192775357646956029167233157496204559299253899368291103418e-12), SC_(9.9999999999999999999997596516066336334339544140924489874729787213372848629376138593829189750497316308e-01), SC_(9.9999999999999999999999867489146834248908779346678547903526312625505153362156740461456710280388785631e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843741160086156556457267379602465679983183613143966357405591434036587484626541823e-12), SC_(9.9999999999999999999997596516066336334339544148043075105084432761665863013026516843571613561202477491e-01), SC_(9.9999999999999999999999423222484761932777951603898430167753884993548018385713430343664872819604119887e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843560481848720979023452807124058100558714595577255556065235301577822640764992046e-12), SC_(9.9999999999999999999997596516066336334339544160569912923819209218395267793456855717281060071500656868e-01), SC_(9.9999999999999999999998641430001570256021353714913216172488055480015311348693512528618809799414485386e-01) }, 
-      { SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024842351666983791319128083148947975988152496030097260416635226499482846867768092825e-12), SC_(9.9999999999999999999997596516066336334339544244379828167479276481720307447815701874367075407225798003e-01), SC_(9.9999999999999999999993410903135769198460227575650367208936665439810640143049673025017654380487916132e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105962091672416282294316747308771701424136018110547055031726e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624906544511770568779913561016111111296e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975215755660018120344898039111872115823e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105961480051329731397176907953516705339820345479663002658732e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624907361114297280344527154911379626089e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287631366233257075649754141156361061345e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105944104263279919129476975521039127133037842556238110449523e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624930560302057626692944802733511615332e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372856275657721243195904776810541850156e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105892460739589795186415661216090109343934511225050481714107e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624999511868412973925763285624510104479e-01), SC_(9.9999999999999999999999999999999999999999998411149327878912344745083350779843700879425428035667683674e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105856485297011378997022351246146241993788224789206366239972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184625047544282525394741943156998095863941e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087129188601051322960041979280935789745e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780104660704539080169380856103801864381006176364584794119887051e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184626644084378659631368242179408725826471e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975423341453810358018215721439563932566501e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780101042839984094870959484194285690577811828307607022573872457e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184631474456322769103894650634589268222345e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838485947509863202388385148187531910325360e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780097948063965329222820489518054104172228928439058259658454729e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184635606429487366788442127223401976803518e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245792105841543659042676740680510360596059415e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780048664414516271096477467049001276401940295471834708039658105e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184701407222740950603678175607288893728880e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102758231550388503328390584697078757632070655e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541779958765754051610133717623515012393198821641502936155985462654e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184821434924364867905955942156622229742612e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987370603103444201329523419460616183907348649e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541779691510607134934937659849854005828223224076280773810591959574e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399185178259162521127171587975559241801856343e-01), SC_(9.9999999999999999999999999999999999999990687467161586313150643358524983712472114419844961890781987768e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541776811398176248068412284335430935297233874895310791983768896573e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399189023625419493504414377518540398607731970e-01), SC_(9.9999999999999999999999999999999999999925972843948451049619956629688939388055414187962078251341647779e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541771107796692053590542410611755363739528867552974421949229623605e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399196638757542577119265221350970925780622475e-01), SC_(9.9999999999999999999999999999999999999797815895265073924770364454282644086788303661847693596864183045e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541749008448429697813573515159323015477434956580800047114020885192e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399226144580717326000952563692637529851071280e-01), SC_(9.9999999999999999999999999999999999999301255073292639173899381376274735753083083175724973328257240774e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542541569346198332933179896534654029135347139743498183305940282368810e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399466019644886641702219840179217681530569345e-01), SC_(9.9999999999999999999999999999999999995264338077987705449428935553641277023744338179257802995085533160e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542540380851702833006349151849823375222381717176205112668786229194601e-11), SC_(9.9999999999999999999991086945887853345767574383752988357401052831527846897231186764177479860130034081e-01), SC_(9.9999999999999999999999999999999999968559487030391827248548234921078842764826357589746127877164151367e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542536380025124958306161907975077350488246795773877107540129888658048e-11), SC_(9.9999999999999999999991086945887853345767574383752988357406394513108596952335679755995506799916874685e-01), SC_(9.9999999999999999999999999999999999878663001826676218342500795648332479612407408024003618254929215036e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542519311527866325167160953957115243846127326059485263116955817900562e-11), SC_(9.9999999999999999999991086945887853345767574383752988357429183423260747739774489546660532710054731272e-01), SC_(9.9999999999999999999999999999999999495142776344803450875373943734272723799442422228902810140693796875e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542454725931292663523076429013496222450317168958703430551426740389972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357515414526979956989362561491360156102127893377e-01), SC_(9.9999999999999999999999999999999998043938128068955292934189943686661145295433809243786105154668394454e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542192568074672654144490566152849388104319255961353268330042467189230e-11), SC_(9.9999999999999999999991086945887853345767574383752988357865433146057395857294339816305083475097556543e-01), SC_(9.9999999999999999999999999999999992153387908019763240112462203088010156792553911056152969711541931435e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851542058320301292947075039637927002572019345601137082492539996297761082e-11), SC_(9.9999999999999999999991086945887853345767574383752988358044673321646318268919985310601768322552048825e-01), SC_(9.9999999999999999999999999999999989136910503075227594798607203130048108639933075350532391128786765516e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851538243505977463193297717199509491864735185054872269750732419766075826e-11), SC_(9.9999999999999999999991086945887853345767574383752988363138001665412651060043421496280958506670753721e-01), SC_(9.9999999999999999999999999999999903420023569361167539361186766887212928439452389215543614649851276689e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851520126335133175122252808910132600216083682881047971236465840558356853e-11), SC_(9.9999999999999999999991086945887853345767574383752988387327042582463466573473195448490641079780063468e-01), SC_(9.9999999999999999999999999999999496336649912634306267773728249425346880747177579347253333299880617908e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851451920390249874513171513220500231040474589527985465130408016972943409e-11), SC_(9.9999999999999999999991086945887853345767574383752988478391834417134869722301466797056971985347108630e-01), SC_(9.9999999999999999999999999999997963784664551597238970471338183473547684519934890048620907594289551787e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851188765004073881313451506555833583491352993743245835339980392137887890e-11), SC_(9.9999999999999999999991086945887853345767574383752988829742299589808170565301021562280795812051419224e-01), SC_(9.9999999999999999999999999999992050820475982578720482347830036618010964428497131549262802477293529736e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851087479160966112243711457686221474159686334755890492006874811281007730e-11), SC_(9.9999999999999999999991086945887853345767574383752988964973535432806613795978854470095657823502250037e-01), SC_(9.9999999999999999999999999999989774980441666403695868588663614384634610071885751879404628057535087509e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698848282177428221929950240255101170837050304055370951500100992578680497581e-11), SC_(9.9999999999999999999991086945887853345767574383752992710456700615659144017226685590127895503475675454e-01), SC_(9.9999999999999999999999999999926741314572659759248359793738098545553867518378792010269699006801429605e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698832431510901917749600327247501371585315281136807834016020393597606199573e-11), SC_(9.9999999999999999999991086945887853345767574383753013873386854700985802601718156093641002875855647270e-01), SC_(9.9999999999999999999999999999570585110069571112007279950473897540123580519801438001918056773178946807e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698774913424830346175296948045385938009975490331561752369409165084457771975e-11), SC_(9.9999999999999999999991086945887853345767574383753090668342833953273146166431703139069023925079650204e-01), SC_(9.9999999999999999999999999998278183734295414141447126916670882171044059662607992004461026722621779036e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698692441377446355601631029850029751553963783444916961960056387537570059984e-11), SC_(9.9999999999999999999991086945887853345767574383753200780442886995172299948797865421933943698830617252e-01), SC_(9.9999999999999999999999999996425079871114860464538459291971007775143724686973009304098698598099803446e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910698358278656354037792282677432799951491231957866427912559158299088865020632e-11), SC_(9.9999999999999999999991086945887853345767574383753646935960375175380842341652421926049143470135405118e-01), SC_(9.9999999999999999999999999988916617925167024222121354704470144899434033625354667513166000306262152112e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910697323841672154411224031084155746506647274180307681715129715743157652364309e-11), SC_(9.9999999999999999999991086945887853345767574383755028058805215173705967213802578933390795794662411060e-01), SC_(9.9999999999999999999999999965673358755039030003559587157621389982948345376986563134585881395239392340e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910686616461699796115636747031944647584795720537696539013719674806207866626024e-11), SC_(9.9999999999999999999991086945887853345767574383769323958230783730610311996900137243121743665918411031e-01), SC_(9.9999999999999999999999999725084118876765518031024208529656699806160284637234236891386698770472695867e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910668888501826404796020575576611209388990544476182971060968647065685774435503e-11), SC_(9.9999999999999999999991086945887853345767574383792993346262662642210895331364635780563945913049088999e-01), SC_(9.9999999999999999999999999326746112609826926204326193458099546054362350063305591243609867835236828502e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936910343429311721596400950183551345092487833633705916657805523685395914485519064e-11), SC_(9.9999999999999999999991086945887853345767574384227528392266131968323573287352370926052828479609362600e-01), SC_(9.9999999999999999999999992013847965644337993654785105983506111444225016679942530962686387293550683308e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936909657263573841807024025938054847515890655922011379569452200412328096496701682e-11), SC_(9.9999999999999999999991086945887853345767574385143658799828384533360547066740121798207029764459332032e-01), SC_(9.9999999999999999999999976596061940193940595654557899025502587418946367803785456531646694434309656337e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936905721823956342610472284719935213439417585848337745666968391830074067091919995e-11), SC_(9.9999999999999999999991086945887853345767574390398039340390738635140033846458702414619063094307320216e-01), SC_(9.9999999999999999999999888168787611155862696380426418116169668272087173639894945368463550111646951143e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936888829103246515352654776051207667767015933285089545555623863822720303150223263e-11), SC_(9.9999999999999999999991086945887853345767574412952262401059803053967510775616318432273676833758619676e-01), SC_(9.9999999999999999999999508598169444499990253546788746763385897243425787497149752940545894053887572432e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936815506806666897578270716446052505424386111340260273682415091627016124915793466e-11), SC_(9.9999999999999999999991086945887853345767574510848123037362385799393652137150979563643979396872834433e-01), SC_(9.9999999999999999999997861084431652466651683002238329372494811154446818895097461250499323338109729517e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936686478848438140894489591460110717703421384113994847597033270916267697275150460e-11), SC_(9.9999999999999999999991086945887853345767574683119091162770245654080247727945286235966528505843443457e-01), SC_(9.9999999999999999999994961893548967741359548764239694165528138749231530016520670604061027719926200555e-01) }, 
-      { SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853935823226493798267668516878426794044224298897536252643864274254323502986653174412e-11), SC_(9.9999999999999999999991086945887853345767575835685720223826628835039125279198146957899333451998170222e-01), SC_(9.9999999999999999999975565063665084071039132765921683485150420681758929784278185998284297713712228484e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371247590138440529726223454421842032405514753895233112793282e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692183330599981881408781554011357133426e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855254781806549229348949653306382518023e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371246456657412680216989333514158435218329125530856584912497e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692185189487565356081421574206907788387e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516198658740154922341662018258905984793e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371214255141586169445284439963376055672148439291709758469509e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692237999368338156659493074711835273749e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944377210213199611290659870298186579087e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371118547266888522130089206648845451612434575397555702760357e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692394958484145984084931717210429722187e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087201658160040017320615438428196131263e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371051876116191151904318529690564062443079135322678190066254e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692504297918298176043578309556133436219e-01), SC_(9.9999999999999999999999999999999999999999996383191712258204224277224321796632798684687265319893939127e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331368835806669949551353432400232084338447374576342868360511383e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985696138610162193126572588216112005760187e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067699711205841969396266454299741962022249e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331362131033200593717463366140800672964878645829234472784328281e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985707134312645049959036761597704483491395e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995670893967239023324630444614656147540174699e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331356395668642618188477988820099286897812697986678897931700124e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985716540202731934514009601262308744550934e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842684684122355009437729126250587248769374879e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331265061208693378616686428152609263378966649455924189586187223e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985866327000544617223901328645508672806637e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828003652154796019947118973590218915377804913e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331098457361464350341243744524729255883523536919828103096979085e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986139554178912767267352818052747563910156e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676217853322785238027566978182404420576453630e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302330603169273322255435328312301828565301198812059416866473420598e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986951817335215448293849957664204569929539e-01), SC_(9.9999999999999999999999999999999999999985949589244296250396672423568347251281941012526661794291758373e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302325265627991196874510770047841452375734112746023469955004880744e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840995705284726240603831947492757425722919665e-01), SC_(9.9999999999999999999999999999999999999888310520064913104849248000309622735086815990283708457369963360e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302314695482169040442070291246176700077444545446815402533541152094e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841013040125223396248322183039544834852596434e-01), SC_(9.9999999999999999999999999999999999999694951978254302679751334265375826630436321444809193019693948329e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302273740072792168379735372167497244801601051970918260998362479825e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841080206226901542319972769136954923237371228e-01), SC_(9.9999999999999999999999999999999999998945759074995660686766707775996710591570728012271256671141680480e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936301940782697084537690116125169606754719455648265508382705550311928e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841626250065591536555423085999843141943771256e-01), SC_(9.9999999999999999999999999999999999992855005575931753341247367346751282102829100299117622184272220412e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936299738216448184228284595531265664383333396246332663621580645816123e-11), SC_(9.9999999999999999999986552308213411128718525192676839109845238417319620572065232642357121677875422722e-01), SC_(9.9999999999999999999999999999999999952563697840524905249392883225064826569017830189514037150979503553e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936292323722210730115888597568303758644260213484322514865737879093061e-11), SC_(9.9999999999999999999986552308213411128718525192676839109857398048523944419673610846234161081781123574e-01), SC_(9.9999999999999999999999999999999999816931151408462662428030955931175971314256129629315123955899280643e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936260691690153653481586193792690711914566096705548817543168133996367e-11), SC_(9.9999999999999999999986552308213411128718525192676839109909273986617527943335646090447642447121450106e-01), SC_(9.9999999999999999999999999999999999238289787706346708240472146204327462934319511883312224914798208235e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936140999040573142773271157909775008392239280644637782636943002722409e-11), SC_(9.9999999999999999999986552308213411128718525192676839110105567682472785548123049334381278365326617467e-01), SC_(9.9999999999999999999999999999999997048765009360917989172046096081548904785174800983408117527865093485e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497935655157457745791132895297318285555626775200725700557501403250351590e-11), SC_(9.9999999999999999999986552308213411128718525192676839110902338747593208888496674766598682199241006499e-01), SC_(9.9999999999999999999999999999999988161317136168716449975127071092307667806796003428373600644794286318e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497935406364034001929614629564184773978133392806129945548557127366036740e-11), SC_(9.9999999999999999999986552308213411128718525192676839111310355286806973039405318856692531487916123264e-01), SC_(9.9999999999999999999999999999999983610165767344164755453545532025149015659264045057475870577786821204e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497928336595257366154044177071859208766512751084807863076365580570506795e-11), SC_(9.9999999999999999999986552308213411128718525192676839122904643214024051083888074225999781520644579109e-01), SC_(9.9999999999999999999999999999999854283645150848750919510936519088202028895580126215880146486494935966e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497894761118737885643856411627244986660423559366417695853071347009913181e-11), SC_(9.9999999999999999999986552308213411128718525192676839177967793701615832608239698985549798989026781142e-01), SC_(9.9999999999999999999999999999999240091060712247694006356172463577283579901833875653733521887336091146e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497768359092693060833951959724395619931615339013009975265467857412214191e-11), SC_(9.9999999999999999999986552308213411128718525192676839385264740864954944351474103035797371574250761956e-01), SC_(9.9999999999999999999999999999996927832379597108993069801047019523803072729583747592141873171170283592e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497280668847595408749116941024632921565955883533974200395687895016649968e-11), SC_(9.9999999999999999999986552308213411128718525192676840185067577365636313077246547924320983176758483966e-01), SC_(9.9999999999999999999999999999988006567126124654935542276924249176344040316437026397164979358167116403e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497092961811201652131025925358525336358096724640095488997148592246531512e-11), SC_(9.9999999999999999999986552308213411128718525192676840492903589358868499596808236963593577204935850126e-01), SC_(9.9999999999999999999999999999984572862477641062903774759379850519330432176746529729901946180951412927e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302491894062751997492549923070317745621497836469572675346515581001777402796e-11), SC_(9.9999999999999999999986552308213411128718525192676849019000340380860972605424274967223186101928311837e-01), SC_(9.9999999999999999999999999999889469960585679490009187382052287459192536423634413789040093724111060452e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302462518964048888988896342429776711980088285306787545444571921364663538780e-11), SC_(9.9999999999999999999986552308213411128718525192676897193610149378202674642245031434039277542745158527e-01), SC_(9.9999999999999999999999999999352114436230477851610273878580820516331398719371720871759647322345815352e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302355924111853720083950764875413521774235820088286268368120577917732641957e-11), SC_(9.9999999999999999999986552308213411128718525192677072007164447549707286242050192399609411826426340996e-01), SC_(9.9999999999999999999999999997402186258156344454251246473879181182349955551655376934204761228303617291e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302203083565487305822095216008733679654432245565506796930548476948405972822e-11), SC_(9.9999999999999999999986552308213411128718525192677322662788063098940822306841526151918617822453628602e-01), SC_(9.9999999999999999999999999994606290565497140140226742001278030582454302918891720489728430282245718358e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248301583799644606351222607070462816865488033529299799312817512235785074288311e-11), SC_(9.9999999999999999999986552308213411128718525192678338276779728390922458460355496712883482293758668332e-01), SC_(9.9999999999999999999999999983277796340062728303855594109535617551100052467271277381353922240730564616e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248299666739029989091188670400795803018169869516594581671437432658556112651906e-11), SC_(9.9999999999999999999986552308213411128718525192681482220159214301157424901948815724597310710271399265e-01), SC_(9.9999999999999999999999999948209212496313734357558385087272215191727840173038308433273479465008427987e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248279823387772945796246299641737991688665436963932996312113526076985712338445e-11), SC_(9.9999999999999999999986552308213411128718525192714024943292593201891828686820981169729240062138165173e-01), SC_(9.9999999999999999999999999585216920029068800303428248597085582853376158142187331348888792667037801905e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248246969212825702107633877011692507624836267530427648869990347292637098039765e-11), SC_(9.9999999999999999999986552308213411128718525192767905172757575855128236392157072759523369906695439720e-01), SC_(9.9999999999999999999999998984219027750822352212838590247152289445299458126177886138695553722607983596e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891247643815028911920021635106594916944542561197168710446117282767206055045691123e-11), SC_(9.9999999999999999999986552308213411128718525193757066698932664448407059993520982132206164970695809272e-01), SC_(9.9999999999999999999999987950784347590015744873877691669275700816091585182623747007232474420073216830e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891246372184826897329643789840688129976891569298740258971050078369775387067472630e-11), SC_(9.9999999999999999999986552308213411128718525195842516331716595451941641176699611225357709828248148795e-01), SC_(9.9999999999999999999999964688989693019141889292636147081581768962250958441318548465566962261567129507e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891239078868358954624358445231868344795530714474144326345625573990812035374933614e-11), SC_(9.9999999999999999999986552308213411128718525207803418271409277706704325249838124448577973994364250812e-01), SC_(9.9999999999999999999999831273135178628833197142382302679494402693599423911872386403757205829447638057e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891207772592538203811317748885658240995330320400733096251900604919992033746530663e-11), SC_(9.9999999999999999999986552308213411128718525259145122259553581297337084142499570295799864602237547753e-01), SC_(9.9999999999999999999999258590795306595023391592338258384602311336509449189441252082339193530822761062e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891071888735818957735209343119777966921636801684798400083501721497003279053426365e-11), SC_(9.9999999999999999999986552308213411128718525481992093531131325239014341846760814772749584037684142549e-01), SC_(9.9999999999999999999996772882004443852159052514112724204070584136949938063663686248859325446303313445e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795890832768885423995670119521000163923321735605092785065798147847682279906852057683e-11), SC_(9.9999999999999999999986552308213411128718525874144154254049347629563951182925427718555299417796096531e-01), SC_(9.9999999999999999999992398688273509255745717690899327158204278623274886619116277767394080981453352693e-01) }, 
-      { SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795889232954575965444009567813391242633961117172793285529833972540960692729049181066e-11), SC_(9.9999999999999999999986552308213411128718528497809555482491110677318160732054434196223692064776110234e-01), SC_(9.9999999999999999999963133457003355812163778098258675230100700621631375312868672036496332083695666915e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410907937194349056143358495375496145539487211138516077148504e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751445283111893288868275440610957811023e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495455125443615976257775629686798040804759e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410859587052570428253864087455238544128546929829548526530372e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751722337131419669896109339591801467854e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362071752135240405729596096907297709280236e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423409485988538396409322798483594702132575220568395519307387939e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330759593275572712828091270539722667398658e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856245613186009174077100963817292592547456e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423405403441766756234916468065055558143534088239592503940252234e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330782986919342488333625502506643173773061e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975453633589570871166709358874800230424151e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423402559495101960268155412138879820470570559594391074710200225e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330799283187064057944600979438399708506513e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067744080028183150555513650047848891865574e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423308030103533447325090615763868494088232407703791143390496197e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771331340951668975651876612526306839026846286e-01), SC_(9.9999999999999999999999999999999999999999460940358694452931393772531388406591893708228396090026309906e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746423022029067899017739706542389820467050624141903556475694219565e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771332979783192449110209297175694718016810778e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493887849005987761165351952618331861347636953e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746422777379459553696754605765180508034044137252046858593207293992e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771334381664446033917526956640978483166006754e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626236158890008293422049239493160991097591332e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746418881386514529781551107797485474022585395781869665702153308331e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771356706325052146630986533331375972558550540e-01), SC_(9.9999999999999999999999999999999999999976285440631493960737085320291738208193509804247227687528112418e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746411774677680001434760273358812240195196865337094848254772856728e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771397428899501350180372241521269329155746669e-01), SC_(9.9999999999999999999999999999999999999939078576029825069314380886509463246901349750568165375916314707e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746390647505107585622010141353157650403626783874721104732071085021e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771518490966066016680277383610665739783578269e-01), SC_(9.9999999999999999999999999999999999999828468184128193497364285476304028779129014844607298234243179465e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746162967578051669184060193898398822292431341095235062512294304979e-11), SC_(9.9999999999999999999835826366108082527372683086846903557772823133240852433950930348702650836729507022e-01), SC_(9.9999999999999999999999999999999999998636459841626632833215228738764440129414357164598883828484639651e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796745712083940332866016169346514241688965440469716982406207572164283e-11), SC_(9.9999999999999999999835826366108082527372683086846903557775406768356972997994402479645779105985479144e-01), SC_(9.9999999999999999999999999999999999996275878192607264490449877787862274498758551612125115653850535834e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796743965076446320872005875348428512077712563520547619110951499203228e-11), SC_(9.9999999999999999999835826366108082527372683086846903557785417399775073229832519388158145892808630365e-01), SC_(9.9999999999999999999999999999999999987129496540949369039688212965152263891769791399937899221713687499e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796729762336456709684110046573528668688069134895646351641364985105833e-11), SC_(9.9999999999999999999835826366108082527372683086846903557866801363868208481023743334817468462464047252e-01), SC_(9.9999999999999999999999999999999999912771669863329078829515320504472842462076771658482721752459148944e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796635808941742025775981181957599491137065184382462871618743978499516e-11), SC_(9.9999999999999999999835826366108082527372683086846903558405169291992007249131110513775047278881445902e-01), SC_(9.9999999999999999999999999999999999420882763562245365255276928739018857988704025899373562870383123546e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878796319533822185880633228779347167589391587550451346743875356711457656e-11), SC_(9.9999999999999999999835826366108082527372683086846903560217476142102414841105038542102245663169958746e-01), SC_(9.9999999999999999999999999999999997765038149100406689846982527094699649242559484660246796242090607065e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878794970227396115892777364510767287453800845569583172373100768922888195e-11), SC_(9.9999999999999999999835826366108082527372683086846903567949217046339213484205370752395435402714567106e-01), SC_(9.9999999999999999999999999999999990700803118528809715123984057054350426602702423785880312854593333912e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878789864578130810614286056179823119561527123024475637056829494808875562e-11), SC_(9.9999999999999999999835826366108082527372683086846903597205401189939966614799072845788013537019398942e-01), SC_(9.9999999999999999999999999999999963970398744162566277620114958155332191354664278821373108433115563256e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878769140358814830814427116134898805719618986988798057135754883460603252e-11), SC_(9.9999999999999999999835826366108082527372683086846903715958481363460249665623006748713226970075887385e-01), SC_(9.9999999999999999999999999999999855469651067741652744610241483134713262570384177140527376007261069761e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878758527744208984009514906691674495840920597222384513968767307244947974e-11), SC_(9.9999999999999999999835826366108082527372683086846903776770454732562497021903443013666957474991294451e-01), SC_(9.9999999999999999999999999999999799907769484669637109500859098550521010166819666251318633725177535737e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878456957347974844344552780316250690353439789906372562256905950107991900e-11), SC_(9.9999999999999999999835826366108082527372683086846905504816896237803208140528844441671849026912294295e-01), SC_(9.9999999999999999999999999999998221049093575521261163214872716091765257805344320158582114588242226966e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863877024750711855119004933483034915368334140430150992420847076554436021248e-11), SC_(9.9999999999999999999835826366108082527372683086846913711589218562676238313522954413139900392118132447e-01), SC_(9.9999999999999999999999999999990722793623643233859873954552918440865396466004108386451758865512254467e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863871632904064039397666005193185301048139516003323037994956820068715541265e-11), SC_(9.9999999999999999999835826366108082527372683086846944607729984534632154703967746946399500996641841338e-01), SC_(9.9999999999999999999999999999962494015317214132756710022031024351465363321401356546564108889903631350e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863850829827598558464845271625774590924489768598862059919348838706240257979e-11), SC_(9.9999999999999999999835826366108082527372683086847063812674194725412160512042533042146680321162816313e-01), SC_(9.9999999999999999999999999999853580414468856994936283169023168053728974969024856087548541795917300549e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863842822934144238415014532502488211131753239012581964582472490455517572188e-11), SC_(9.9999999999999999999835826366108082527372683086847109693450007039752361084688038508879002606882869618e-01), SC_(9.9999999999999999999999999999811660672493857874861049763862966004637902038318626796609201694498317973e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863621056975624225149614726042593685222866690752533450154599926883138559169e-11), SC_(9.9999999999999999999835826366108082527372683086848380447742381194929269796921581623202099719205998205e-01), SC_(9.9999999999999999999999999998650614654705081483794042866491404789148175503289147266669964657635848030e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660862368023045492088493632684482976508901080905222537128004277487015055833775e-11), SC_(9.9999999999999999999835826366108082527372683086855560531898814847863902968596975387816457339689680830e-01), SC_(9.9999999999999999999999999992090410083890187843257948148951519911682012989243661865470698722740997567e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660857821077759353100601240385378429753640676913031981855758366980184568766813e-11), SC_(9.9999999999999999999835826366108082527372683086881615253182965904973713693359160225741079285782423104e-01), SC_(9.9999999999999999999999999968285076060550001363226100937756125381382481915833401310531901402435113742e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660851301460840524335330602902655032928395966219237797740540810809557260883105e-11), SC_(9.9999999999999999999835826366108082527372683086918973697371275144707187227109513455986632612468139940e-01), SC_(9.9999999999999999999999999934151905615315261118738053413734637676484540933040071776897955404687091951e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660824885080998131285018829456226490781863272435341880985550773149772082563623e-11), SC_(9.9999999999999999999835826366108082527372683087070343764705922757797550144903808658849462111795094521e-01), SC_(9.9999999999999999999999999795850099399920463196937588498215060414191071638923216700052034118664876860e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660743110309089664554051290332978897836125302565303352049737729206520828524108e-11), SC_(9.9999999999999999999835826366108082527372683087538926242846830566556479291247711374750657485073558572e-01), SC_(9.9999999999999999999999999367721842414335583175999455018325425348693710996229262937640590871641570401e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434659896665751952763491589253628044760277675118046298697273624260974890969740118e-11), SC_(9.9999999999999999999835826366108082527372683092389188480643747825605857335047876005228194846867025258e-01), SC_(9.9999999999999999999999994936198226700816923076563675203174614312810029348537048422521023029299997146e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434658495227194368030482818903640480892108122353220561179835180416021636779122600e-11), SC_(9.9999999999999999999835826366108082527372683100419654808453605361094714839557545685890517786437268178e-01), SC_(9.9999999999999999999999987599027691969895601805028118312034717887357233050577182368542521473402030823e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434632766882749174684712780115138272799371789208152762037413626595987064384520232e-11), SC_(9.9999999999999999999835826366108082527372683247847169642565037269466038962269409144765722297110631728e-01), SC_(9.9999999999999999999999852899400834252956149813238802402629935897085461192080966356494518934537279687e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434578523804085529198720788895589075002009119029166019687595317763129254935604932e-11), SC_(9.9999999999999999999835826366108082527372683558668656869135482563441202397320453300029812982462707249e-01), SC_(9.9999999999999999999999568912124809896759414320174711536592270048808091340950697101848213974115797479e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159434267417683561869240590309037752976047846710867343177507023737678392436722060891e-11), SC_(9.9999999999999999999835826366108082527372685341356318571888403526923913673562114935780743080419580398e-01), SC_(9.9999999999999999999997940129579669573727009759026368793507774538566471083014708917647329997282010824e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159432932006823297255257348774274139464563220213838924185342488675250292965541699437e-11), SC_(9.9999999999999999999835826366108082527372692993473415755573208150143395193017820451099540868389755044e-01), SC_(9.9999999999999999999990948644178711645653625839887211661334743029881081715273173310819350380863088962e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159427135700068814377040213555499976694115270372897088905138815490188482804899696982e-11), SC_(9.9999999999999999999835826366108082527372726207235064893937639622964804659584591451473188144714110958e-01), SC_(9.9999999999999999999960602332598310978413909555566363051822421932836975568635044654928472029836499768e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159416935724608602520627081089519241733036935972976790945680503721674239433123538530e-11), SC_(9.9999999999999999999835826366108082527372784654720353784839955521839518146344959405388943450460503069e-01), SC_(9.9999999999999999999907200805291524266338915777985381357284230595153931771635737382921556431200365249e-01) }, 
-      { SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159348693516065815628891852979624681265466716857587853638799652527661943209947984098e-11), SC_(9.9999999999999999999835826366108082527373175693453284532288193942801300591666830996975802932424992344e-01), SC_(9.9999999999999999999549921694455567826997380012458061044321175692384716032138596587603055574762991812e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006083040885808079399998857879998610139848504699487446584614e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935653993142319899331634129835752087383294e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161715632525718785218207145644173748711594e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006047540019467434418784846419018924252935996176340338746778e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935657946985026280705701610639130619732558e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681285901749626740356100110136656994295998e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945005038981709945467174997722742999410689813434966081023819532e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935770273283708695061844419093706355767190e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154483294429921108482337682175493892881654e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814945002041390763200935701651710789666147429514349074658432754148e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936104124378715109938499619726846089139392e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838936494799531661250530432984424963007248e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944999953236174345666570806119186963172572867879096285608753782e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936336688697335403167523443478066929130871e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995671568693935632427761454699786337062637925e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944930545470821738964244669280970471835293481505335404627883251e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174944066848974901408101978191550505177065872e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493894040019836692896825958936125182114983631e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944720550542868250275326916336019741321242631026035967636340062e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174967454642002233447363279873727554473071920e-01), SC_(9.9999999999999999999999999999999999999992307070531862290573462195130303788994505043849907539851496377e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944540917707748053873742020547006350824374175542267053789346417e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174987460913628158303914700382114196697907120e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533296016791847579420061845471001586996730665e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814941680303039053799975698889390156843963230251022389451782794305e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175306056531409886454897324817869961236575203e-01), SC_(9.9999999999999999999999999999999999999910413509034437120196750610856024038459948143581355167239051508e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814936462235187017162664043560869765441487220230363349884789296218e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175887209095975817804333747961538698488840453e-01), SC_(9.9999999999999999999999999999999999999769857136567276362665826724901805006855358369950734520875490800e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814920949707155907855099174053193847941546962440000609680207656944e-10), SC_(9.9999999999999999999379801262975418925815160757789947731177614887942593616493138664357735661557177453e-01), SC_(9.9999999999999999999999999999999999999352004258897842265227095859761759631837047339457218719478702081e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814753776781461763837364216064970037856474331279702313347142988117e-10), SC_(9.9999999999999999999379801262975418925815160757789947731196233460419611598488677555771366333701841595e-01), SC_(9.9999999999999999999999999999999999994848954341461445590896939430474741794777644857000277415567004187e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814422717571105643242249014286300969089236958690822257453669448519e-10), SC_(9.9999999999999999999379801262975418925815160757789947731233104561865051515809605020981545465756629426e-01), SC_(9.9999999999999999999999999999999999985931385042063171960361094274918352996744262529529150154016448826e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938813139985457826926256050492254597749994300385338421988655878996242e-10), SC_(9.9999999999999999999379801262975418925815160757789947731375966456041464970245511610216062894520969160e-01), SC_(9.9999999999999999999999999999999999951379099061492582922820839816776824359757264092021517711861345280e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938802711689790139867726389123501719930141666421274662599150900539653e-10), SC_(9.9999999999999999999379801262975418925815160757789947732537398415758644536923231299801413772503242282e-01), SC_(9.9999999999999999999999999999999999670477537098666346357452831297863178258783685004074533254286730241e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938733726847443923507586377681385668293512231091962619229513358809128e-10), SC_(9.9999999999999999999379801262975418925815160757789947740220456433111273573361537347330143590487574587e-01), SC_(9.9999999999999999999999999999999997812268814952852642426853604390040168248282502957536879464784073679e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490938501503314415994986414220380696847770995225462479025034729593704285e-10), SC_(9.9999999999999999999379801262975418925815160757789947766083918848431808077656996927130121665563928700e-01), SC_(9.9999999999999999999999999999999991556984612166224635143501521633152498303723650242482358364634621342e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490937510781357409080338674988812866256452962372476354858895356170647836e-10), SC_(9.9999999999999999999379801262975418925815160757789947876423727071052879768195658062679390110245354464e-01), SC_(9.9999999999999999999999999999999964870423925511397691189796709756793970973650968946411246321160180247e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490933761982171262025660389107617314593114770271032745947388928993398277e-10), SC_(9.9999999999999999999379801262975418925815160757789948293939237188789164744983173718738372007526730495e-01), SC_(9.9999999999999999999999999999999863890975276330644154618810351173304745041733304661631336601325009538e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490918545320691356624354187222592595799240553967971700188599109672947987e-10), SC_(9.9999999999999999999379801262975418925815160757789949988666499067359685281029901071037794636844840748e-01), SC_(9.9999999999999999999999999999999454007700599958307559059763600698158903544346730569205180299557413125e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490910753057860527010467391424561091058071494365181623660344303470594290e-10), SC_(9.9999999999999999999379801262975418925815160757789950856515223215498365383378098794073269325300508094e-01), SC_(9.9999999999999999999999999999999244111580451843059277280785733304917426123606903974726527655514563497e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490689326399423386835544711156617032095114804259608774069311751729254427e-10), SC_(9.9999999999999999999379801262975418925815160757789975517495889418039163593591767665011244107133352978e-01), SC_(9.9999999999999999999999999999993279657157862832815782565516873648632138151971738872154961945759936143e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949489637735349414390749793843269684715961082647635716838296848098379083171e-10), SC_(9.9999999999999999999379801262975418925815160757790092636485698793502868570667768790868114302805896408e-01), SC_(9.9999999999999999999999999999964953497456718468629903495517866348538525966806958860531330633949800852e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949485678797068534902565450482682903093152772439605571591511945734523293019e-10), SC_(9.9999999999999999999379801262975418925815160757790533555845149698534332201389794299291640519808868016e-01), SC_(9.9999999999999999999999999999858313641601909734132793462294359615147084346842388659846373583510436120e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949470404235093998864289642165052806994826317485443774026830419718418801427e-10), SC_(9.9999999999999999999379801262975418925815160757792234731666513960149522054459159664032573182389636198e-01), SC_(9.9999999999999999999999999999446870731497232217541510112353116236089489656354008502067768820385476208e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949464525210878784495762672297037011906299387432961878781001169036319272507e-10), SC_(9.9999999999999999999379801262975418925815160757792889497011982498404273763349101709709317868991935928e-01), SC_(9.9999999999999999999999999999288510522169059925311780940384660932103854475899050461336570108409084184e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949301694589029314675366007515410062131235839253555059254625166948143083684e-10), SC_(9.9999999999999999999379801262975418925815160757811024453505649101968414103711925507010593836969513483e-01), SC_(9.9999999999999999999999999994902426978851273566033582519219675684223416812566238102539056189658849047e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678948381660263637178171242956545683704613764234594312258315475802211264305145e-10), SC_(9.9999999999999999999379801262975418925815160757913491558735344107252409978065797587873220729535345663e-01), SC_(9.9999999999999999999999999970119942160851602768906585944007502358480343319003594542865866832503909298e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678945043086871225776440978727301076068384510002208844214812900982662900946145e-10), SC_(9.9999999999999999999379801262975418925815160758285318936992641028273324780656344560710180109708090353e-01), SC_(9.9999999999999999999999999880190531781571877397310573965332443683085042189120263232056884252514364965e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678940256088523066724850725210463906749411159641241486974921387461918169228847e-10), SC_(9.9999999999999999999379801262975418925815160758818461940397568201312140437619416880549045617049338931e-01), SC_(9.9999999999999999999999999751245653734247714041691831267436412073291238982990912241380119718429413223e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678920859984696065338725063215561779181323591945127056016828400476066428803627e-10), SC_(9.9999999999999999999379801262975418925815160760978666790407208722325665348902912898561875584633673487e-01), SC_(9.9999999999999999999999999228782920165986057070319388795101792500790817322852807373716844304589415490e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678860817239405865434709938916387078392445116466305475958372018736907981230283e-10), SC_(9.9999999999999999999379801262975418925815160767665815443592960935423061479923726339405477959086134144e-01), SC_(9.9999999999999999999999997611442803044614243372301023640647932228512051487013547370692932159359032870e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678239319266860802870145571550096734160788291266498088629129943633093214365969e-10), SC_(9.9999999999999999999379801262975418925815160836883991760736399512825692111433004792380099637386951407e-01), SC_(9.9999999999999999999999980870476032646297807434660881652102876591095094967343238681312403092891547860e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890677210319535169554814961880941241687558016661984703746382265315939670130640751e-10), SC_(9.9999999999999999999379801262975418925815160951486915671857923065566363427592422501042752567133378635e-01), SC_(9.9999999999999999999999953152846891478118623036348703209477086290605277055724464665531841610153804013e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890658319402493047798533979977400833652787104722188450692268471472969908121042187e-10), SC_(9.9999999999999999999379801262975418925815163055427530730428477773832542701758842384389017852955149450e-01), SC_(9.9999999999999999999999444298066288664046631889229517811920967292984165959644762576836068577256757393e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890618491674699406196811385524033499340855302623192308827380024000958205180167105e-10), SC_(9.9999999999999999999379801262975418925815167491166352921988958031143393557368990738802579604376241953e-01), SC_(9.9999999999999999999998371479333182532237187687882386710464509274584523019221009102090960842025869647e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350890390063455129033939169827198208504489891828768842425935664990712549484393420052e-10), SC_(9.9999999999999999999379801262975418925815192931932817991601323038634679164486300005841949685220881529e-01), SC_(9.9999999999999999999992218427509716478917229034977746322107453316586708328238078505811352428735615197e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350889409544252576135578933283072649756761144381018355343725379073730147411093840373e-10), SC_(9.9999999999999999999379801262975418925815302135428312468713123084324188639466742591204719759303354659e-01), SC_(9.9999999999999999999965806693098973333583966879056761476788772430503302066984071165252334783779069073e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350885153633022730845456567597715646094018479828341658277899928175615760062176064497e-10), SC_(9.9999999999999999999379801262975418925815776129595487620154848397033796140954030948183678091519610546e-01), SC_(9.9999999999999999999851167431791585730709706659090167973661845136694182232664966444022251106325796139e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350877664348562123499104154565886334772979871709320793682701294748822280699810285022e-10), SC_(9.9999999999999999999379801262975418925816610234669331565606000475475982556807009344632527425276386589e-01), SC_(9.9999999999999999999649432481996560662952739715697239834176051644372680428340112050914637328208215105e-01) }, 
-      { SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350827557824875800396771895327484232683073915737780868393845958564034096200506580751e-10), SC_(9.9999999999999999999379801262975418925822190755192924366129145993702488286736073675202418655828042410e-01), SC_(9.9999999999999999998299739184401626722611510186405905968610071302543874737180200657276317852580481734e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092168007583200158710292479880897766044575804464717451491164e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221848812590242489875208237999574340465020e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219113076430151945299005744136997935161540e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092094198230650495423520155103263718495648399001331464033882e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221859304373585593146664605120571480223820e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377847519401401056815873058977777040774243e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717089997318815931207772693870701744660390605778082706008935630e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028222157369642496400324656873649083242048299e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127705505642720277271708665874666273057049e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717083765069583899469526890246696164329720160375554891113986921e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223043265622124486626356567490496794816291e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245793308129489853698768777709442106548791367e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717079423616709253492777846399096831520025302681430612067611021e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223660390436008066318137221870838616211769e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842686489876286485737682361783434125895563378e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280716935118906693498457157732436971662210065179310077784722464615e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028244172882424823829683570803838370255350812e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626254870787439844186013836730320006249364181e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716498521401656989216184988405803773964791393487916285632706275e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028306233939360668623248130865044195989750334e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533328606548966371157622101804889997198989710e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716125049297352245914338082228073254838851363764796203581267200e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028359321905420548507653579024534631431971314e-01), SC_(9.9999999999999999999999999999999999999979586302428468363519600640923364597659234099492503330669177846e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280710177585520992008928783997306635831705032362614146761285280505e-10), SC_(9.9999999999999999998989710497641105931290474652480502287029204736466407793979487730010311306989853585e-01), SC_(9.9999999999999999999999999999999999999854065663193875774579612709516583102709747531558516852992088904e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280699328773944861917036417777999445531370915233967462779739107489e-10), SC_(9.9999999999999999998989710497641105931290474652480502287030746863265451594853211790088849402344292978e-01), SC_(9.9999999999999999999999999999999999999625102559730491839237046477992666410284955436590490525973163160e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280667076894810470090808640505051517408805446749413585251638502422e-10), SC_(9.9999999999999999998989710497641105931290474652480502287035331373447387011174668175994682589608086110e-01), SC_(9.9999999999999999999999999999999999998944429816239960114552480648988171049817196129365050792652058442e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280319510013176629776172076365922991986358055738150822545407017314e-10), SC_(9.9999999999999999998989710497641105931290474652480502287084736987957914345426487265309953331393997618e-01), SC_(9.9999999999999999999999999999999999991609064894328219636552995231466021863574039554549104729959085276e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606279631209459113472141328320619554348307366310725414361720561586791e-10), SC_(9.9999999999999999998989710497641105931290474652480502287182576896298927614959717197792098630128043873e-01), SC_(9.9999999999999999999999999999999999977082549260061527899895556788089987956251985938460757394009139333e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606276964299140156919642707939871999139100343032208853030303942357478e-10), SC_(9.9999999999999999998989710497641105931290474652480502287561670389134426497166519622511383717769518950e-01), SC_(9.9999999999999999999999999999999999920797668745560722410694068378465514806563473128353910247247889778e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606255282976097423074208969575161720677903898540791503288573436503320e-10), SC_(9.9999999999999999998989710497641105931290474652480502290643606974381357068239938089420484180860423686e-01), SC_(9.9999999999999999999999999999999999463215474030430395311444122056935111525476935952053336049609715441e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606111857559363710832193306089539830995309078884256150063562434472907e-10), SC_(9.9999999999999999998989710497641105931290474652480502311031109997821332507348913742720168919065320069e-01), SC_(9.9999999999999999999999999999999996436236131598708894796186224706066558007473838216473367385483932626e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276605629044873748688532206814855432019638350213082888027620192802571539e-10), SC_(9.9999999999999999998989710497641105931290474652480502379661519529814391745720350564284136480598973871e-01), SC_(9.9999999999999999999999999999999986246521791538258729638254986546889236476473330007508325544538996804e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276603569248769007003880614193413630062602570900587541994472137082372032e-10), SC_(9.9999999999999999998989710497641105931290474652480502672455504511279943113996383366430337188166816401e-01), SC_(9.9999999999999999999999999999999942774727177544473548174521984567189189975954959568492852591404916641e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276595775173038200719219311392348145738886674934572417492119945172792484e-10), SC_(9.9999999999999999998989710497641105931290474652480503780360547741900737984970521462779070413328434428e-01), SC_(9.9999999999999999999999999999999778281523896137433618593024222717980568593827219497802737090408929613e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276564138425894558653754233353920544380044457642240112829532804465173081e-10), SC_(9.9999999999999999998989710497641105931290474652480508277431518365772536660799607137188224913218166655e-01), SC_(9.9999999999999999999999999999999110591080692907326214171668989685482312494824540681928928373115296644e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276547937641696178129924965716439835063111631083664242414211406295268968e-10), SC_(9.9999999999999999998989710497641105931290474652480510580325554503133030956082559368280548080723271341e-01), SC_(9.9999999999999999999999999999998768675120352766660295675698596357243501613765196001567276123118507281e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276087572586385704625364331215934469494499123958053761342847156965699304e-10), SC_(9.9999999999999999998989710497641105931290474652480576019870167813476160349741383174450472021813078966e-01), SC_(9.9999999999999999999999999999989052715814552169216569906810537437262234167525390218513682182337733751e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455273901224405374682159029987236164782049381232498437833249539252195372335e-10), SC_(9.9999999999999999998989710497641105931290474652480886802862232688681691857817905903505215847669868735e-01), SC_(9.9999999999999999999999999999942910052052446728185270821965337229865157528948662843733980084916901670e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455265670251434406807530094208377169555641578466241468082770659877340624462e-10), SC_(9.9999999999999999998989710497641105931290474652482056811568869527370422921262456134705826730141701276e-01), SC_(9.9999999999999999999999999999769196175400503725686803044573496760191836013467085696736445693818614609e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455233913124185671370775982219140630069109777413651993498423188680546722517e-10), SC_(9.9999999999999999998989710497641105931290474652486570994218946349686920234882253691999195837060275812e-01), SC_(9.9999999999999999999999999999098965121895029017006853256633562880657477867420646385641871461283145245e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455221690127518912244807433441228986588351600124626688787093950957959369356e-10), SC_(9.9999999999999999998989710497641105931290474652488308457404859301217536270821109232572378458927550678e-01), SC_(9.9999999999999999999999999998840999976975250795707825504181164350176325112860316982758879361242240914e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885454883151268814821459626941583585650300796273087255672954728061723462274823e-10), SC_(9.9999999999999999998989710497641105931290474652536430764890958162605916435334667229388309440770678639e-01), SC_(9.9999999999999999999999999991696170592862149004465013172056144831380115777125064311337818780273520746e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885452970320826057066134321265167816693501321287788822326658076900279541677514e-10), SC_(9.9999999999999999998989710497641105931290474652808334011352889449543484469012137086271790276975948647e-01), SC_(9.9999999999999999999999999951326071849817797298930298552668164708045361225090728650043144692742330681e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885446029139780813267958641917661373057439008671041032081447702252590541289813e-10), SC_(9.9999999999999999998989710497641105931290474653795002572399429361306092061455003918431428129028203304e-01), SC_(9.9999999999999999999999999804833127192450133372714809456376500852417687980679503179866854323193993676e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885436076558755222780669098701628927404430877005413039201295536597124113805507e-10), SC_(9.9999999999999999998989710497641105931290474655209732822944789377606060817699967998885954053950429390e-01), SC_(9.9999999999999999999999999594784881529872781427073564149254483633308807573267103098044412832782431938e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885395750391733829212812808914853316962554848133420426902449056712012766444686e-10), SC_(9.9999999999999999998989710497641105931290474660941979385622267099525378932911674176635866051078589406e-01), SC_(9.9999999999999999999999998743705084705284805842846930424215782385703914144627975722551034726311003810e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885270916363385058387134164529620455066204170033020789560654445414642479712689e-10), SC_(9.9999999999999999998989710497641105931290474678686770987754946169423115451318525155952407912565460427e-01), SC_(9.9999999999999999999999996109095169324459648571749443279199257787310443551412693799114685035042103483e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569883978768658472286785008453975362014146063086476148708289654514050500525032610e-10), SC_(9.9999999999999999998989710497641105931290474862361783691748434117239784697879676060608802398879241078e-01), SC_(9.9999999999999999999999968838444686200120023491898565875741849623015846849904822252685446214355669626e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569881839389770049126167544646076219613503742747114662612588635432513484171057318e-10), SC_(9.9999999999999999998989710497641105931290475166468228346468624286221697301193399317933104154633979244e-01), SC_(9.9999999999999999999999923687063233952321126687963890581690859665411369667313923314068467607115496762e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569842563549497045948843490357979636390429539370434650279085262174168754366535621e-10), SC_(9.9999999999999999998989710497641105931290480749413919211483986396040309589548752034748305240282503082e-01), SC_(9.9999999999999999999999094774309340701994681485034382635983487986687849848310557267402000712834921153e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569759758280077260057953133837309476767651861118672346216062261510971566398440499e-10), SC_(9.9999999999999999998989710497641105931290492519940504377303835274177428163818189380126343135433035651e-01), SC_(9.9999999999999999999997347177225878509640255439600092080532287262522028425822573371596826568761414113e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010569284836377361373125304065982166109927966396569237246892845857520103458114426718e-10), SC_(9.9999999999999999998989710497641105931290560028698352330895588385537563354825831358417019564189291265e-01), SC_(9.9999999999999999999987323997084394886799867798507223339671689606711723240113348193767954409571403190e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010567246252676093120269505815643285666186671392419504045553027029948055103136067975e-10), SC_(9.9999999999999999998989710497641105931290849807402292278179649004724999418573090525602089685976791800e-01), SC_(9.9999999999999999999944299888163632296211375605586204921151481211382012749850613152443123799117835408e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010558397847418329626945512550424343460267490344027571635183416823736975943078613016e-10), SC_(9.9999999999999999998989710497641105931292107582300588062483115407184506630692969114225793002934925145e-01), SC_(9.9999999999999999999757555163702122379870786438031296329530061090668019762179903883725147698409410858e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010542826981293724523667205634130227785097397949987523265193239109565583348728672477e-10), SC_(9.9999999999999999998989710497641105931294320935327007044074507369511389709478990606328849225281964855e-01), SC_(9.9999999999999999999428933562480231335039989597248287322607857494873785499782017897184737722043805424e-01) }, 
-      { SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010438651211713486033926894932748691957197365773334744376621408473931493714167204206e-10), SC_(9.9999999999999999998989710497641105931309129215934826802222775786719912069970416159735107157650408239e-01), SC_(9.9999999999999999997230314170725042867096513266938461288399716754751844839536309127270122471818874966e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503871364272867307538378152592437784819613553517473916586286948e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748315815446076260679344320412837429950063769e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135088712317950386439514187919850657481263087e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503869953473960935048422654416190502275278155075940130203419101e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748316351638827590943430886995083826141049601e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270505635905661905866762034046070148021612534e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503829873523617373156763653476961451604139647887506490829142812e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748331584553136514221291874892671985102625350e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037963213396072397378796564273240914459308402e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503710749725655927994729703534326504490650191100171159783136567e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748376859125358923828332198776265307075842606e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102820146040154617127154586582632723039912875e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503627766787098147783229791511357884919414057676062142393172375e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748408397886792453432031829603697994436042513e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828097007761162502314858428557047704546872429e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085500869512988060382852067079655915096280189406434741286797927563e-10), SC_(9.9999999999999999992777598081273407055059035031902744407749456708660704215502300136071746080783715704e-01), SC_(9.9999999999999999999999999999999999999976285440631493960738201205449719411301449027871823277906529178e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085492524347214982823995363092766787395654872355588156812623284866e-10), SC_(9.9999999999999999992777598081273407055059035031902744407752628399095082950229130839671989660069219936e-01), SC_(9.9999999999999999999999999999999999999910413509034437120200693732293959757037331824877531607352102231e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085485385766288409339196605913818634917940734452508869044218275748e-10), SC_(9.9999999999999999992777598081273407055059035031902744407755341511027849487109264295898567375439559079e-01), SC_(9.9999999999999999999999999999999999999854065663193875774585656446220901169224535568176740911392780325e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085371705384310620276381652739315594905485832391748025742065578681e-10), SC_(9.9999999999999999992777598081273407055059035031902744407798547241135533867123816590670849998092017382e-01), SC_(9.9999999999999999999999999999999999998956738210487488574368681689054014217881046829140726982690804878e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085164340179518353536683179841461810433458829780685889266103566792e-10), SC_(9.9999999999999999992777598081273407055059035031902744407877359125086890242420982553172616266663166926e-01), SC_(9.9999999999999999999999999999999999997319916731188286638774756348647437117361762963475218256239355239e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822084547874728468068060188157296680221353269471635015704433970561166e-10), SC_(9.9999999999999999992777598081273407055059035031902744408111654959032930999634485677137385953468046492e-01), SC_(9.9999999999999999999999999999999999992453893559481090673321711143088467740032077955493988269722044850e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822077904448664401401075541329756149221341825577158454731597879046849e-10), SC_(9.9999999999999999992777598081273407055059035031902744410636576748709017871754188451305699299855044358e-01), SC_(9.9999999999999999999999999999999999940014514982473054895371863945014528515125812792072290798817060431e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822064748207139663740042592153233412678311073304126544044235322858732e-10), SC_(9.9999999999999999992777598081273407055059035031902744415636780043771701744801939552777907594316681493e-01), SC_(9.9999999999999999999999999999999999836166722696822591911916330069415667481734227586242274673617852892e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822013772632481346583690747766679601470540297106644743006934196792783e-10), SC_(9.9999999999999999992777598081273407055059035031902744435010720229877689963353443801217523372718183133e-01), SC_(9.9999999999999999999999999999999999433794899497556308046527532935417158192710991240006295746030682550e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491821599353784723317906195476252315583905504324075758523433347810557194e-10), SC_(9.9999999999999999992777598081273407055059035031902744592516074946835542895384410310812536827248587530e-01), SC_(9.9999999999999999999999999999999996162611230490497462152016868338752388692643536293775396572639971390e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491818857906880175678260402598758098926815184909417926306548626948869173e-10), SC_(9.9999999999999999992777598081273407055059035031902745634439166703988410969989422723414361028328592325e-01), SC_(9.9999999999999999999999999999999974523208505153287440507294126689513542968705163940800538670357804189e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491809629379799002336618545447170544962924603079201479535530279427480095e-10), SC_(9.9999999999999999992777598081273407055059035031902749141862729359987084435034067303080352447446322377e-01), SC_(9.9999999999999999999999999999999901678531579286397089318988716372330750519314820733699385449595636476e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491770258243330021885429204666956284914602664580747183810623973014749790e-10), SC_(9.9999999999999999992777598081273407055059035031902764105382966685834375779880978741161398215957756919e-01), SC_(9.9999999999999999999999999999999590905459011951662439833618477173226900732473411559817885851821010199e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491621281546781881872723577199075498749804109768200940663533333434702553e-10), SC_(9.9999999999999999992777598081273407055059035031902820725943448712788752190274925358818026472756829751e-01), SC_(9.9999999999999999999999999999998414969230610875826723166468936452870626879383442509605559591395520871e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491016573786455689518782728922491051306053800656263022485809537126909634e-10), SC_(9.9999999999999999992777598081273407055059035031903050553111796725868376976670222344488337010960238812e-01), SC_(9.9999999999999999999999999999993641754496767843277676598667024107617724066311691125475258135600362122e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339490706910473610978389980277764330574380752449620964284534229806929620965e-10), SC_(9.9999999999999999992777598081273407055059035031903168244742368780633550185175496984185131164987905357e-01), SC_(9.9999999999999999999999999999991197450678666176553688442103744137195553168979081344010683532602810861e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339481907449509268868543837905080076678538708611048656634076580956951076996e-10), SC_(9.9999999999999999992777598081273407055059035031906512596062306731766948678891442711542813943571633674e-01), SC_(9.9999999999999999999999999999921739574526691956386294103565296760403442454728303428628813435509365695e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339440117384752307327175009006720486315157682817427291854543257574953277429e-10), SC_(9.9999999999999999992777598081273407055059035031922395461932907927732821617554110421413825064456841858e-01), SC_(9.9999999999999999999999999999591872875414738633143113084221693333385132318623050279151927919588271553e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214339282789793265719001527352503838059633296698936113855748576484698234406871e-10), SC_(9.9999999999999999992777598081273407055059035031982189890294255695370076911952625272249880467718108824e-01), SC_(9.9999999999999999999999999998350019492685305873405462962260221244506015875423234393106431776142897034e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338675781076289074246551989017359586785342402831407804662147534906506393398e-10), SC_(9.9999999999999999992777598081273407055059035032212891567597106308622758487740611825362318426077679283e-01), SC_(9.9999999999999999999999999993558642332449813818852937660520524266671300415478295695770502444712040654e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338442149568433000635925294564130683537101933100652379395897439759592286736e-10), SC_(9.9999999999999999992777598081273407055059035032301686306825314336033932419565572154739638270363782492e-01), SC_(9.9999999999999999999999999991714489786785398486254826195818012004990041592763428327427538874438589590e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214331971285983727284270257737983241757498446986811951213925769671885610313600e-10), SC_(9.9999999999999999992777598081273407055059035034761023447855174939296675350205226446320691119054027550e-01), SC_(9.9999999999999999999999999940637220021726235708627661125020156294932075197374802908339815305572537779e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214295409264999965682658009385745303224572902274547955377236476152782091472858e-10), SC_(9.9999999999999999992777598081273407055059035048656902255902610922387859873710186608894915647834332993e-01), SC_(9.9999999999999999999999999652037686976821961132511623844831476036648963588017258029808715001633830000e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214162734877686049589928875056158074172470002760570854742745979326530020747908e-10), SC_(9.9999999999999999992777598081273407055059035099081554871931134460002240792893455158005390581692840720e-01), SC_(9.9999999999999999999999998604782497149632078329553234065925343484523644318701583029251087001431414923e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234213972500307926899081957000438920669704283253848448294468416461298195427721792e-10), SC_(9.9999999999999999992777598081273407055059035171382714800925656137751401408884797760707878130452789517e-01), SC_(9.9999999999999999999999997103180383145247097017298709415829872046107774105294223859915598246000976321e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234213201702158821119475454100653378153378925951624724891141034411718435845708097e-10), SC_(9.9999999999999999992777598081273407055059035464334728317855205964108913995675828467576218210454152953e-01), SC_(9.9999999999999999999999991018943792323236699534831516151621851476434316916029728776935540669208225713e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234210815612800375423194572096512089880613575312046512845073694935839043552700157e-10), SC_(9.9999999999999999992777598081273407055059036371199492846574353984013802735432581954329335258040877523e-01), SC_(9.9999999999999999999999972184528841446098436041515204766064992360450642294008956996079312466653546322e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234186117380042730440106632128538253797312159851491409430994431455971049571260681e-10), SC_(9.9999999999999999992777598081273407055059045758088946403038204801540378281222941827688207218031639640e-01), SC_(9.9999999999999999999999777230906226973142594358523362991422121474189581027361513531160763326915860180e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234145225090761735288146942755469292253620737755056194744441373516070742766559607e-10), SC_(9.9999999999999999992777598081273407055059061299743393915593151743907502833249578646352393441332759540e-01), SC_(9.9999999999999999999999454450729582094066659837527952782944517113060724186894219623178617291033880976e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105233394502985907473726659278550303184732202434504260789345486431540583425838155300e-10), SC_(9.9999999999999999992777598081273407055059346621591226404618735716849364207030606380957431987769005929e-01), SC_(9.9999999999999999999993528682867798618516309365510353101724405530968451500413162143963062004806230639e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105231811755278417303460523772333383854531860684699431374492186758830297146871285589e-10), SC_(9.9999999999999999992777598081273407055059948165754684065584387631408602026005831075909281813217032620e-01), SC_(9.9999999999999999999981035384165507871512908769087164436607266872633484100765931477060603545517266405e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105222734053363702811982163494605506793060725113630544768954654647105209812023090081e-10), SC_(9.9999999999999999992777598081273407055063398266221462880712700031435448922196534984496140600407755646e-01), SC_(9.9999999999999999999909381234224754204718636446233046193132426600548930702361095690017109530701971671e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105183768372769731063970448750422009268145531142617244383661811315298748743484577075e-10), SC_(9.9999999999999999992777598081273407055078207687600204458629088901006040445703139845030766108035034969e-01), SC_(9.9999999999999999999601808596782430605271883151514866997199912673140143207610222282235321803079030120e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105014639122484087222150063629963864648121537921854269254718901033274751036854862537e-10), SC_(9.9999999999999999992777598081273407055142487492206985634536399002479851607558953320936609027282344482e-01), SC_(9.9999999999999999998266799717531746905928312989510972463613602860585298554374532813980178944411260906e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215104717016122945046499084272240523227984375638140936743365745165425538764729992347493e-10), SC_(9.9999999999999999992777598081273407055255603042737381182561354660611851019431022135385657203008623665e-01), SC_(9.9999999999999999995917535197155829884383484168722554303976941254599635340707647255863588355011746221e-01) }, 
-      { SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215102725790665501531229183158716008381067053690616140817202382403804703092034554668227e-10), SC_(9.9999999999999999992777598081273407056012394568250234745000476025502072455291846357443936178915533874e-01), SC_(9.9999999999999999980199948429713383224488491248149962173404309153772842854074994315273246306242901151e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291622069905243307814099402220104484050723280883467513325250524e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915597187651543085979744512004865322717363906e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189609051807908237591512322590233404735572721e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291616260955838582516869162702048574398870955836882680116365780e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915600726246964358640558381736203139822188691e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865799452329395949730327403827216704845423021e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291451232189061113974680535024384008717944933729324854176390969e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915701255619456739590171356738909876111377185e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239804157635194687686435156919609333588325067e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290960741225302136908653517475411190524384956566751139944242125e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916000044429206272771459776826693117760821158e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987779515125550947906736550572453781336336689e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290619059863514704108218850222868225264405583942757887763617465e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916208183977017051769186770309542191004642123e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676834654048392858335058710090636850060418130e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824279261979352870109238430763426327094464219147825800261006623836e-10), SC_(9.9999999999999999981446039011878694659584761713548171688923126494035166441850659527215047637408228714e-01), SC_(9.9999999999999999999999999999999999999939078576029825069321849766723652380561467103777104305978827410e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824244900848556066362421405740193340942839283911465517887097251275e-10), SC_(9.9999999999999999981446039011878694659584761713548171688944058013942778840878746201497917808324767716e-01), SC_(9.9999999999999999999999999999999999999769857136567276362693342240879065592487829244195684640164917324e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824215507817957094664184165630701546292116051869193993844765268374e-10), SC_(9.9999999999999999981446039011878694659584761713548171688961963152419323560838922369325831964940799368e-01), SC_(9.9999999999999999999999999999999999999625102559730491839280893661545609657412039027117724537862796247e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627823747430061278944871868568632140745143294259558342881104847032878e-10), SC_(9.9999999999999999981446039011878694659584761713548171689247098671973604651174724665192910196114569327e-01), SC_(9.9999999999999999999999999999999999997319916731188286638977219827790346433892449840959322498813333612e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627822893606048871654018979657525817426716729597503865806009581719421e-10), SC_(9.9999999999999999981446039011878694659584761713548171689767216430000448532405596416682067662128168071e-01), SC_(9.9999999999999999999999999999999999993115010633025453495397502811847272997625993371440599062517507182e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627820355316148917067447287780779600270309784587744398260585626217297e-10), SC_(9.9999999999999999981446039011878694659584761713548171691313448010281649903669781631039422583479972221e-01), SC_(9.9999999999999999999999999999999999980614459554435257309017658074184100566997953039494594619552461228e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627793001080399313068631001041125095990418382620660494056520526569336e-10), SC_(9.9999999999999999981446039011878694659584761713548171707976628670320306728088296025553882827658718697e-01), SC_(9.9999999999999999999999999999999999845900524314082848099597440215841016896719248447583467996646220010e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627738830396662357408362382921659569390522220598263991418281011442507e-10), SC_(9.9999999999999999981446039011878694659584761713548171740975389734217977512686719518411230839047178723e-01), SC_(9.9999999999999999999999999999999999579121146974999221563838011949822177576509978087254037227586734045e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627528939013326695139210882052932306803595308815772282719679533738312e-10), SC_(9.9999999999999999981446039011878694659584761713548171868833395767459080500034861382939696805641676551e-01), SC_(9.9999999999999999999999999999999998545449635147156438286419064427141744196293675120056317104715817606e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560625822573840999760844235380573410039179717427827088112810192922402368e-10), SC_(9.9999999999999999981446039011878694659584761713548172908287445910070958598622893079740968959868361215e-01), SC_(9.9999999999999999999999999999999990141955221139585444178076569968291098462988938815233715948433812956e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560614534695538623618535097885534624280275535757865931001863108923961336e-10), SC_(9.9999999999999999981446039011878694659584761713548179784442098622204781693629635314582083283494416055e-01), SC_(9.9999999999999999999999999999999934551496743450527259356653077801836488691680791083469016054984773033e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560576536334005644686890039637623044567672801833509961518045451653677157e-10), SC_(9.9999999999999999981446039011878694659584761713548202931627375719836534564992292492051559606515591450e-01), SC_(9.9999999999999999999999999999999747417450607018907222341252516241783484435221803859795877300709365728e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560414426100774107151877171242344345697076292579156639528486529428544240e-10), SC_(9.9999999999999999981446039011878694659584761713548301683138034072553898535132847302594215911060915174e-01), SC_(9.9999999999999999999999999999998949058188763341780574656359840563760001775192007557537283347519770557e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731559801016146440920191708236227804895166874535999751290659551494865496514e-10), SC_(9.9999999999999999981446039011878694659584761713548675349614454198054890780839870893250937154676502771e-01), SC_(9.9999999999999999999999999999995928141442258195371591810967032041939989163960441835654799868101480052e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731557311138412262872610146604059954348174491373488066914253639857009276366e-10), SC_(9.9999999999999999981446039011878694659584761713550192090308136972406724598797697412194036949574515492e-01), SC_(9.9999999999999999999999999999983666010234907146975039721280750687791286949541826222771533265114762244e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731556036103034301209852714122641870199650075162053217513665837230521425714e-10), SC_(9.9999999999999999981446039011878694659584761713550968794327412065245348402699820587534689890468678797e-01), SC_(9.9999999999999999999999999999977386725560014619652972630276649966105036290841444219825352135201028116e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731519804416647366451584623892014662416464255365203635894093212944331866134e-10), SC_(9.9999999999999999981446039011878694659584761713573039786966718293415314897331360091758479091850853833e-01), SC_(9.9999999999999999999999999999798953187944219710102332298996385884957485157748505637404721400267769816e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731347734272066967288510835230804727814703858807777073010426960499391691618e-10), SC_(9.9999999999999999981446039011878694659584761713677858504315956287414970257960026959380393878238089180e-01), SC_(9.9999999999999999999999999998951543429324385332211054940264686736930352104906350758157116255622913386e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573730699939597159851231403769512281542886488686642081834414221451255720934331e-10), SC_(9.9999999999999999981446039011878694659584761714072470870656498345086890096426261504455505230604929591e-01), SC_(9.9999999999999999999999999995761289068599073573328167821678227013021652468968216070740893606924592517e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573728200587698588444559916655290002651421069025297582696039267335019895841697e-10), SC_(9.9999999999999999981446039011878694659584761715594982872093382899231630259072883204049328509700471353e-01), SC_(9.9999999999999999999999999983452499567438376122747976879847871645253951302071363655202288188117520521e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573727238612464304213911692806681484970718576924095038024101987309543485030866e-10), SC_(9.9999999999999999981446039011878694659584761716180982322638924258918893200807059134938776343699744029e-01), SC_(9.9999999999999999999999999978714971142208482756265860740805068974897937845364113358212808389643076343e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573700594900877452190162186397013470875860351304093457667455279909777436098588e-10), SC_(9.9999999999999999981446039011878694659584761732411338150880543249329819280203138378343494914919750493e-01), SC_(9.9999999999999999999999999847500219974255568956674821616928473454789937445898669422055563539720555116e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573550051170605308248957970160896587248209938034099734429738378875677054839126e-10), SC_(9.9999999999999999981446039011878694659584761824116966402519068288346075327534275814446569326296562983e-01), SC_(9.9999999999999999999999999106103585231269798891035883640784786426552865214880678186779071974897853210e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573003765800147287352196508495865159370702714378384691426909026509925823504133e-10), SC_(9.9999999999999999981446039011878694659584762156893648712494654667013785051122617159712255852505918916e-01), SC_(9.9999999999999999999999996415761486395657808665948573825930309242762211183137723981536388733212103183e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466572220476994230944260764001888675450785481033421744723697534316786471722570748e-10), SC_(9.9999999999999999981446039011878694659584762634043988478756753080005475999519196518929775460079651492e-01), SC_(9.9999999999999999999999992558226644603018852219658255838962633701226203000858182583879478071733869144e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466569046723861033385502929533411774544468297963327006527309072269447248879234986e-10), SC_(9.9999999999999999981446039011878694659584764567376080551563212947937603087359285740398496766484131933e-01), SC_(9.9999999999999999999999976928150996789278966628646745973286082491441326142593927061117418837022355405e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466559222026453233657112890069140567242962586845199491936114429913215942395057685e-10), SC_(9.9999999999999999981446039011878694659584770552215479281625059075286319423722737538854050850667135857e-01), SC_(9.9999999999999999999999928543554824346363889777456939374096682552937913702355654888767775931335267579e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466457527317287214213749670462400514929161010397007062446085128489769085113938825e-10), SC_(9.9999999999999999981446039011878694659584832500841151559924460882520627954842933540249815074622871794e-01), SC_(9.9999999999999999999999427718213174070381238712850494920145113928635008250558073308734300983522122707e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466289153753624999423641817973106335706465662610355270080476312897627726647374462e-10), SC_(9.9999999999999999981446039011878694659584935067739212991659530302317955629591430200828228990019698431e-01), SC_(9.9999999999999999999998598513348559736457764176046144337929246818995242416398959277984014571749388974e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634463198063517866137271933047365169956031821609114634564336089489962503000557666813e-10), SC_(9.9999999999999999981446039011878694659586818044675816934800521308427954094708840585202714771063725557e-01), SC_(9.9999999999999999999983375535318616665058041150606891137264530329676532236926664392835864807544636171e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634456681116763990602139216203258965089230925756045334476588013161351086387251661703e-10), SC_(9.9999999999999999981446039011878694659590787925688239392961033268162594173965322536703881672121511796e-01), SC_(9.9999999999999999999951280924779949972653497604892083041979920232458352789408838789601547835472942468e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634419303776240427882385593654551119219864052918359257359714572314590374743866582946e-10), SC_(9.9999999999999999981446039011878694659613556808117898425923747074362671389866074580535403812632544216e-01), SC_(9.9999999999999999999767205278257062846629265039921775132535072856317376773366705992670913929737121989e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634258863003236804873183807476857548939232915257696885823951494651482096142687610208e-10), SC_(9.9999999999999999981446039011878694659711291345842438076433879423410898003765140374473594828268411287e-01), SC_(9.9999999999999999998977067761633698710242550711322314380199704276341959258207520136871382406419351485e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401633562475124474848198182909705912034212106555878389209913958517985318588782483102548e-10), SC_(9.9999999999999999981446039011878694660135504880429657184404284978755416517073784575024455052143325841e-01), SC_(9.9999999999999999995547501954697830340665174571731845361193508497262952369089484721524193505623708914e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401632337015607745965322695998667462041630152395617084780395808455909241522354388006283e-10), SC_(9.9999999999999999981446039011878694660882009133216637589617434954866450850753380042473689150176202400e-01), SC_(9.9999999999999999989512368109707179936908395981761132018147528706552371122943721275671519161949360297e-01) }, 
-      { SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401624138166088198367511674428522070378155142637362154578160777079375018308048031683583e-10), SC_(9.9999999999999999981446039011878694665876442609599561825950331363560079353941910721432792479082400449e-01), SC_(9.9999999999999999949134735434017487309367125880946511702248256334455845002675756948415587794518423956e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949313139331809425235040808565398335447431763442803098424369528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401230337717018089137602395122971990459463759e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814582962129249756177303259926399817265448283e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949310394855080159153142940351419249040277282424331924934495207e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401258390773731439055624568017977009906326838e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327376203771360411615444240254653081481685177e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949232425918096164164125123801927673299509499457004630400578431e-09), SC_(9.9999999999999999947759024453118569571484923605709968082402055361280993320054917875538267815562298804e-01), SC_(9.9999999999999999999999999999999999999997488793091883081044052472426665383647237080051979741863989926e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722949000690204430490718398765889171153773949518516111640122190528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082404424080625066680371723160465492244549848068e-01), SC_(9.9999999999999999999999999999999999999990687467161586313153886110506196977872437050403097690865929867e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722948839260575608667720129149762660564683412867022897739561662990e-09), SC_(9.9999999999999999947759024453118569571484923605709968082406074156387875078295780865063077460538917618e-01), SC_(9.9999999999999999999999999999999999999985949589244296250401564545029140862917496342041371575761268668e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722943473532454700818063470675151861568357249266329105135410325538e-09), SC_(9.9999999999999999947759024453118569571484923605709968082460920704612934092375495111471770701969609480e-01), SC_(9.9999999999999999999999999999999999999828468184128193497423837665616905164309330631214917625493344476e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722927239387983346871047019217862724554755079343429497451866352622e-09), SC_(9.9999999999999999947759024453118569571484923605709968082626860306392466898572957075755612323035090306e-01), SC_(9.9999999999999999999999999999999999999352004258897842265450096149929574744008829514209671131364163007e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722913352455448547406850554067107695432747561584004228423449635504e-09), SC_(9.9999999999999999947759024453118569571484923605709968082768807549675295226487053684690594102150390903e-01), SC_(9.9999999999999999999999999999999999998944429816239960114912997880202634813837898550212973117107768535e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722692206010336584341538213340892733017219603487055569185063721556e-09), SC_(9.9999999999999999947759024453118569571484923605709968085029287188845211438288817305416844887017823261e-01), SC_(9.9999999999999999999999999999999999992453893559481090675586477465744427354548819615931556206967603507e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722288811184581303416467565897150841950195303619731812794552677824e-09), SC_(9.9999999999999999947759024453118569571484923605709968089152644404488650496325021577106980696364365843e-01), SC_(9.9999999999999999999999999999999999980614459554435257313371264628978585428572878198925323767974620013e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068721089579262042992665342966806745496419579282920602767235563655847e-09), SC_(9.9999999999999999947759024453118569571484923605709968101410762965553419440101158433033420930847019381e-01), SC_(9.9999999999999999999999999999999999945417609478202728628706996422868471504174900062455254746213410622e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068708165888895489234358189858178312988812980330661173776273182432343e-09), SC_(9.9999999999999999947759024453118569571484923605709968233512090308801881881590738801752374644811589349e-01), SC_(9.9999999999999999999999999999999999566113837026538499163423337283644965280394473776776870452571409122e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068682572589562640602762362955358748805636343817443121041437616094100e-09), SC_(9.9999999999999999947759024453118569571484923605709968495117616058018313988361805672820408545230967757e-01), SC_(9.9999999999999999999999999999999998814963452647375052505702102335785204977243470363293385726243258962e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068583408011408523838614916881654413788994554873062618764132297003151e-09), SC_(9.9999999999999999947759024453118569571484923605709969508742364720680672915324752922303082293597506264e-01), SC_(9.9999999999999999999999999999999995904533264318402837201131691789971320634572251207081581633458087340e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903067777224452076448765624133453294224583181556076872215376744021101831e-09), SC_(9.9999999999999999947759024453118569571484923605709977749261539157574795263071526724364750908804622089e-01), SC_(9.9999999999999999999999999999999972243453752963013516180184867941168417331097610439599260958484976874e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903062444191374105640202252818315911439322845908738689351223806736479555e-09), SC_(9.9999999999999999947759024453118569571484923605710032261612762661579263992209747872198830522639805560e-01), SC_(9.9999999999999999999999999999999815721631602309763287689646995777089907866234666852871659219358506149e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579903044491613082983178088015336813445010316522065942925692885004303768590e-09), SC_(9.9999999999999999947759024453118569571484923605710215766428664813714117903635912150416810019909636334e-01), SC_(9.9999999999999999999999999999999288822543345027177175435201691477232275835414673167189256780946354535e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902967901556657643847233385754180994190739771714537088727060014938699332e-09), SC_(9.9999999999999999947759024453118569571484923605710998642513445201511446119652827662281964189506952508e-01), SC_(9.9999999999999999999999999999997040943144315153243527577576070268129205240226260063439534329271184051e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902678091949468060637012897235553227649084652045355768975503761858813623e-09), SC_(9.9999999999999999947759024453118569571484923605713960972366661755272302191335454679464500002902350169e-01), SC_(9.9999999999999999999999999999988535177826366206843962401903522875951551544216082029300763682210597620e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579901501732676204161366776517368243572780527349225853740498743422149344534e-09), SC_(9.9999999999999999947759024453118569571484923605725985294911007805579273687059282517113616120152451830e-01), SC_(9.9999999999999999999999999999954009628432034923653913680060224216629149490107498280416080699503506041e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579900899333743109606830790090545333549561186156974009229076970531953334323e-09), SC_(9.9999999999999999947759024453118569571484923605732142800731318450449720066983446006939347375677315747e-01), SC_(9.9999999999999999999999999999936329524579117242747108556071113255727505167004569741349579176077137234e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579883781432858980376862024126314980254586915881218729237518460302336062189e-09), SC_(9.9999999999999999947759024453118569571484923605907115843568666856562584941625622605585221855412845882e-01), SC_(9.9999999999999999999999999999433927795843233487615821260252844631603136242358546650111699919402800398e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579802485750163205912214298690901151864692650721960791975715945135743664367e-09), SC_(9.9999999999999999947759024453118569571484923606738091152229756662257850564392286820222209325693133077e-01), SC_(9.9999999999999999999999999997047940646975674911401778180907785960190531120834657549343416362251839204e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785579496430853355382739305693788543093937734027429351004543853164188908641912e-09), SC_(9.9999999999999999947759024453118569571484923609866474528919672137113748671427803376343708669277056801e-01), SC_(9.9999999999999999999999999988065384299375078695054010954455115808598781464087503336228166537987992360e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785578315595448196503582613758108979420835428630067915829614843595874920198153e-09), SC_(9.9999999999999999947759024453118569571484923621936550487957595037673746723527590422830105781902892646e-01), SC_(9.9999999999999999999999999953408462698994121488107222591773651582046608687188220752648103945026583013e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785577861103859325760391822420695463887084256565464211039611805732066542529341e-09), SC_(9.9999999999999999947759024453118569571484923626582200488327975218321223101307794780394947064280125245e-01), SC_(9.9999999999999999999999999940069364553129654899878256180503000246254991478585940379894569887497477979e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785565273105352760973235124378594775037269989494557191010093496289995153324146e-09), SC_(9.9999999999999999947759024453118569571484923755252206047697134357657510575268764867187224409902179850e-01), SC_(9.9999999999999999999999999570617978321167650102705457355036239643017932408333074348850660096985132110e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785494147720075223479280602802330292124947149086097649139888858062409511962260e-09), SC_(9.9999999999999999947759024453118569571484924482270382471876332003554494711447044009299966766777731566e-01), SC_(9.9999999999999999999999997483123912178352766996720923162900119763966549082544858143501452499257965350e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785236051568378505645939056690856193059139393057094426825341813357209171055769e-09), SC_(9.9999999999999999947759024453118569571484927120436668903310947835347857921185200615147603212027568609e-01), SC_(9.9999999999999999999999989908132464907450296535226411384644131371954814862894060757166143711989049252e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227784865981569424249069660342444306537403821142970009683063465097545440832895289e-09), SC_(9.9999999999999999947759024453118569571484930903159458230554877366966151610244264345871309538608388747e-01), SC_(9.9999999999999999999999979046765263027957089777786231309365197545169884881526548507696411221188188088e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227783366520821597694080392309760396557180338860653301394255166326970401543218385e-09), SC_(9.9999999999999999947759024453118569571484946230109382659009747363270396862916793745245561172647569363e-01), SC_(9.9999999999999999999999935038351090113233798238883887907338503731064453263170285859164067276687677221e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227778724777275707359096521654037539794789417941150756566574890533170670019911911e-09), SC_(9.9999999999999999947759024453118569571484993676346967085228490839022178946499104842016330126351835549e-01), SC_(9.9999999999999999999999798805526891086874855481591445556546876900397593704100712282668152972658508378e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227730678436474634235619239322916377614180424562255074417094619002647843145436132e-09), SC_(9.9999999999999999947759024453118569571485484788808948819280484389164923628203746973169058744339433454e-01), SC_(9.9999999999999999999998388669737387100202845616569557425809256940044773122692594908685579791930416367e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227651129227986322044281658037661014107617373715034102241969959766525552436017233e-09), SC_(9.9999999999999999947759024453118569571486297912284702058638817634236474686819988850060627285648508278e-01), SC_(9.9999999999999999999996053940722735938723791464898039558628335707788702770823561118156067007740790935e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740226190723115101098594572399666165573233060919552582447798299343636211133048784690e-09), SC_(9.9999999999999999947759024453118569571501225659739222403576805881351656795469835186746330549451679073e-01), SC_(9.9999999999999999999953191760322436725089653169964866473326094969388955496787795926828429358073237027e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740223111748335715265538817210280356053823988811347115350378470355046138286157290731e-09), SC_(9.9999999999999999947759024453118569571532697835540174749899210195630476335765608319498975918412177234e-01), SC_(9.9999999999999999999862825408608611088025037973920406095113541653179170496073278711934956287391390437e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740205452575545308939402689864474602896345616850202576472657356022571417141428145737e-09), SC_(9.9999999999999999947759024453118569571713203565655288830351306223687211093441296975069534179021966017e-01), SC_(9.9999999999999999999344537623324642963833293419321882859006713356912371610495552047747500748403102291e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740129651266693191643966950947436417946069543471603489344734473468559304762255684667e-09), SC_(9.9999999999999999947759024453118569572488017355657162713723525709519800016848807412636364162921558224e-01), SC_(9.9999999999999999997119807566436969510722402742842555855320720929262505316087415826332266431552052197e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739800638187968409664655891313759345670236465682379122831274410479629017911552530765e-09), SC_(9.9999999999999999947759024453118569575851071033058310203867614751862149115671003622820978088884425159e-01), SC_(9.9999999999999999987463440197158656388716618369174614375272998992497331147687893444050288599726558306e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739221661699795825160496607280776851726203110539011354369865178199026132081928202307e-09), SC_(9.9999999999999999947759024453118569581769161022746462708964520271183698346584973302327059519339165345e-01), SC_(9.9999999999999999970470773250183626366814259010795074887433052608752435579136683041688797055100772595e-01) }, 
-      { SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777735348060787581154711370406874911907454974268753223670460471094725822170726226146985e-09), SC_(9.9999999999999999947759024453118569621363720129939654670640056563901072890106103717338918761264994666e-01), SC_(9.9999999999999999856782546644439786288471934899021505153116354410712951491392831149671191440380943657e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587171546075661726577694028335342498674492523990483662786651778e-09), SC_(9.9999999999999999584726205405478205084209634007503279450517312243145817357777540109405435584199863140e-01), SC_(9.9999999999999999999999999999999999999998868757284550027389008386968063566409637117078118907197067940e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587110036260124809973070790074572922732249153701069940628216436e-09), SC_(9.9999999999999999584726205405478205084209634007503279450519084908209641729055437995947093049751833578e-01), SC_(9.9999999999999999999999999999999999999998228457407613936739729763130054921218429679447511468273899815e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577585362579311281415358318530955040105257936996716398908971059018e-09), SC_(9.9999999999999999584726205405478205084209634007503279450569445258939236813815709710380855906466883465e-01), SC_(9.9999999999999999999999999999999999999980037922132410433220288395518415303878188778570566577725921349e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577580168867574216311108211240084231468169517151158952331439189589e-09), SC_(9.9999999999999999584726205405478205084209634007503279450719123993422585549935836368575415701910366685e-01), SC_(9.9999999999999999999999999999999999999925972843948451049824895817612405348696082954961484127800792092e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577576550871259968617790226824722822218896082755881706475465921672e-09), SC_(9.9999999999999999584726205405478205084209634007503279450823391834438350142116056613704076933000348489e-01), SC_(9.9999999999999999999999999999999999999888310520064913105158449414864491183642247690373623409855141855e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577456292993530924283051981846584690908873916802972242357682283464e-09), SC_(9.9999999999999999584726205405478205084209634007503279454289130377776957837621095327417907686328838402e-01), SC_(9.9999999999999999999999999999999999998636459841626632836988686327477544647527795330176194796697082810e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927577092449780293088985553485519654398240126970385178930711208827476e-09), SC_(9.9999999999999999584726205405478205084209634007503279464774808918451754486664496047503602982822908772e-01), SC_(9.9999999999999999999999999999999999994848954341461445605136270128735817338283756478501243733947654214e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927576781212796761607840035866400371391593912909393045397463739976239e-09), SC_(9.9999999999999999584726205405478205084209634007503279473744416816970168165374908585837073625858477225e-01), SC_(9.9999999999999999999999999999999999991609064894328219659726716483975822074816923788130535756497063049e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927571824830073443972033393198205511581451136591821861009607772994230e-09), SC_(9.9999999999999999584726205405478205084209634007503279616583513632253796250641569294341006679296995128e-01), SC_(9.9999999999999999999999999999999999940014514982473055058552935289913977188640020350600135457308165637e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927562783856595272313701367114315206133953274314115032024457521280443e-09), SC_(9.9999999999999999584726205405478205084209634007503279877137340494225900398176562514894948638422805498e-01), SC_(9.9999999999999999999999999999999999845900524314082848507159562568845086457067518958868870661617658564e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927535906407224062231205271442428646578974652485817661791126497680415e-09), SC_(9.9999999999999999584726205405478205084209634007503280651724535873755193912440886199936570843608801856e-01), SC_(9.9999999999999999999999999999999999566113837026538500213522783217109270399941056737067664778738570030e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927246257818833397991863506115497658955223989912573379239550210976487e-09), SC_(9.9999999999999999584726205405478205084209634007503288999171670031009558176981203912735999936785457305e-01), SC_(9.9999999999999999999999999999999996550953510461338422090398420440145868421890571044628665523401179963e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670926672655170227378476221834251210231670359640053010203127913293236086e-09), SC_(9.9999999999999999584726205405478205084209634007503305529954063464747586214942756674643863380141265322e-01), SC_(9.9999999999999999999999999999999990579911293756602252336535574564971392011308426888653431764338370246e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670924450156853877287215350072253952977259669803660096971263461564802122e-09), SC_(9.9999999999999999584726205405478205084209634007503369580627690306610541408202880105602350019285501290e-01), SC_(9.9999999999999999999999999999999967444329012656361346917078274470831538151138178797214585237081776638e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670906381793768622962821939326575141819627152491808173128647013194846582e-09), SC_(9.9999999999999999584726205405478205084209634007503890296804810057484388982260656698913512036780534801e-01), SC_(9.9999999999999999999999999999999779357751952749080870950072893445742772002105971052733244750316186697e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670786856684526402984504603089285514740465332136088572546286159978308679e-09), SC_(9.9999999999999999584726205405478205084209634007507334917530039043511511143464325907069992473068581529e-01), SC_(9.9999999999999999999999999999998535134987333437820991172553463396698425678396635503288748695341193063e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136670384499554905452127237109694299988882821077901398131880075214382265172e-09), SC_(9.9999999999999999584726205405478205084209634007518930537198767244654677472788501036883740767974829586e-01), SC_(9.9999999999999999999999999999994346710451642364336290972629054342050222070904185794081970490900393571e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136668667946380142528906854118590350909821953241827374244052605332981016925e-09), SC_(9.9999999999999999584726205405478205084209634007568400265185071967774742869063793362360486833142068914e-01), SC_(9.9999999999999999999999999999976477874771338645958100215641553552309309210460132717424144909609874175e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136662172669780065644836372959362045966473658699582041845363606731951885392e-09), SC_(9.9999999999999999584726205405478205084209634007755589087136941734753021029413188595539452684220248671e-01), SC_(9.9999999999999999999999999999908863872495571475731480763866100785218706844869651779432772488654033407e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136635807847250507036546506847384632202907111638309723797477345602326620238e-09), SC_(9.9999999999999999584726205405478205084209634008515402775474675257086583626502601397001417650477700807e-01), SC_(9.9999999999999999999999999999634413486426920844331804764834065091078411916109534570183717540735621628e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136622306749988811501426875611736628802898694589611791966838400985916221274e-09), SC_(9.9999999999999999584726205405478205084209634008904493902316677193513640356158375976695159809894555456e-01), SC_(9.9999999999999999999999999999493870861811545675747695601659494391071907783757480990771450574553740023e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136238656593828231343420951841560437506542165361603970158167650996120580139e-09), SC_(9.9999999999999999584726205405478205084209634019960993139393017026717323078260979025160503382515464282e-01), SC_(9.9999999999999999999999999995500180657543286201342585040918038314736099827062966990431119956965472294e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678134416639889062073035435082384496717167143094858001198415296008304495025612e-09), SC_(9.9999999999999999584726205405478205084209634072470098069238153543797185811995795079904383089386399211e-01), SC_(9.9999999999999999999999999976533499296954794484000565463325883931610146292464865235185156931131780737e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678127557270288266271986712107535948692653549530026073491349232711445582384099e-09), SC_(9.9999999999999999584726205405478205084209634270151797242793692332754424291330363379899928220353734607e-01), SC_(9.9999999999999999999999999905129391303609969172279880345350282749499073281466661574697777230872060598e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678101092127707077002399382867361235872434760409435679971367967462474296110668e-09), SC_(9.9999999999999999584726205405478205084209635032856631476095689275477385200192507605025604909952321630e-01), SC_(9.9999999999999999999999999629634701717664889884434964562333416295995395342566308697308263330234355885e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678090905962345785939656670408850332804805951243250356009883578051957699615485e-09), SC_(9.9999999999999999584726205405478205084209635326413998096086289249961774788541561690847709778556690112e-01), SC_(9.9999999999999999999999999523599585690193138384676086111155131786468700578965403724005291094635556205e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937677808780973687259985636193389265841798824465507609482183206180519564864729260e-09), SC_(9.9999999999999999584726205405478205084209643457036837090960928572445220814856920953298122987625584210e-01), SC_(9.9999999999999999999999996586757815936682626583914766280506019234838400331168951031120746694270853569e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937676214703209514204744692795009212335282028037217233717325397737065981919344088e-09), SC_(9.9999999999999999584726205405478205084209689397118706998182424933389277798398951013933984278631390991e-01), SC_(9.9999999999999999999999979992856707357104523313014372229470775460212339581033882224853277679820044880e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937670430195542765463770703080331123764598003517802505264600769642924073180362381e-09), SC_(9.9999999999999999584726205405478205084209856102132577760627083827734088481966482314373663268254246898e-01), SC_(9.9999999999999999999999919777759087170701019442593978416399571698979459234780224849424409611209652512e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937662136105405768592358666520412217666475621369621365165475299569648643998316545e-09), SC_(9.9999999999999999584726205405478205084210095131362201128621322957623963598743965897900669045962503626e-01), SC_(9.9999999999999999999999833438613901007820841630244038025252650177657065618500849256234287958408322747e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937628529861628900185965380533021378737593402628191703856782539416562543954417379e-09), SC_(9.9999999999999999584726205405478205084211063637181144218562737610591044064620159902269306483520092800e-01), SC_(9.9999999999999999999999483607069670501877676370746550685425442859453887132839460223831148833372326291e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937524498085285969231986338123534146764673006823572319904316653075123603308610749e-09), SC_(9.9999999999999999584726205405478205084214061752097291612868793873894162363683017509596379799805671993e-01), SC_(9.9999999999999999999998400665542235046114142421706256696630883181278938556965319237218674075886266184e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443936447672937386777802909492236510751219878611254815402649334649323191142833576880e-09), SC_(9.9999999999999999584726205405478205084245095015697029861035698059754885235842519922498614621813165596e-01), SC_(9.9999999999999999999987191218665130933096807498027739924179257874984640654410574348286117415878749922e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443934664798596334417258335185973788356139645655672101161148166957023926832399624725e-09), SC_(9.9999999999999999584726205405478205084296476068135328958062259960730216914556232839501383325392027802e-01), SC_(9.9999999999999999999968631998299997554256467627500941593572295577849190457644197015301554208192636407e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443901933855879768795845276809992031369545162211815523918762408794330084088653092411e-09), SC_(9.9999999999999999584726205405478205085239756391011113405364757886223563861089868522859386398747383246e-01), SC_(9.9999999999999999999627912091883744722490870873583559566519126541217559435220146368151934003243123220e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443832927196539834685489096471280805393082855645419779179513537998363502905194307959e-09), SC_(9.9999999999999999584726205405478205087228474664921628059219499032792925304756316277172477506834337829e-01), SC_(9.9999999999999999998909572179831628898197144378936152971048048898447329120508434143164034266893512121e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995443437145935474851626763343442080486658635403774537652994253187532574678847289744029e-09), SC_(9.9999999999999999584726205405478205098634582914184277144989291532470413766084914522835024446636835173e-01), SC_(9.9999999999999999994789600586006509138285757895621734642909056578637078558124383183961738379988162254e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995441738270344645041922130085321820250207535694819125184356947723497875274980160260964e-09), SC_(9.9999999999999999584726205405478205147594856674728137260112710269546609474051208170685268173434315853e-01), SC_(9.9999999999999999977104783581715672846610547876785476089129773595271783251945750612384324465931941708e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995434364356925817763649755397547681925012975382611448458940617764048185679572273358093e-09), SC_(9.9999999999999999584726205405478205360105308659024541402713787640535750464383516725028934072767609507e-01), SC_(9.9999999999999999900344419184609625282478583596551119103946719131052064540959650972128486199775946576e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995421388208646640741363019290775557520252742521038843303487105785000232956051189368799e-09), SC_(9.9999999999999999584726205405478205734067813939119484542424577899218832637001515621114858609878521067e-01), SC_(9.9999999999999999765266365808317369481200548678379498027053426819217476346417033639958675984505111686e-01) }, 
-      { SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995334572213803910885552897979640202300207439772909318563843591630206579032521264592419e-09), SC_(9.9999999999999999584726205405478208236037291420315785973511871633854189595679855251773516364868795023e-01), SC_(9.9999999999999998861536280964841276179670188840754130029217388695466972886705158646337862189871187961e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853390937959930959941057659294221005700536473639795358323599804e-09), SC_(9.9999999999999998865797838816041488988492382848663221197878562989779706730272287496519927143373368353e-01), SC_(9.9999999999999999999999999999999999999996910332533889451025539087541978773756220542621035616797826657e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853113300321985688975054957984612552806501633688919540179241043e-09), SC_(9.9999999999999998865797838816041488988492382848663221197891786250897732587665230469254364501931177229e-01), SC_(9.9999999999999999999999999999999999999995161535683041119286248656467547096995278248086300926430614447e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905845225781631627239224391890934029781271695808578963068202953554e-09), SC_(9.9999999999999998865797838816041488988492382848663221198267451164299995787145432431111045394063126433e-01), SC_(9.9999999999999999999999999999999999999945479266561354969010239868089944507083420072326744698722721398e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905821782858802799169390421862730770669302099399385400361729696892e-09), SC_(9.9999999999999998865797838816041488988492382848663221199383985263313004213884272440988853407530520101e-01), SC_(9.9999999999999999999999999999999999999797815895265073926299136764079516453289466584125051557187254982e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905805452262750538929417081253816798196060527695825273066739289448e-09), SC_(9.9999999999999998865797838816041488988492382848663221200161775109856098204801135107340429369255305691e-01), SC_(9.9999999999999999999999999999999999999694951978254302682057881087623056815473982702463335133062447721e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905262642748113571901321426273286868466275409531709674743767212763e-09), SC_(9.9999999999999998865797838816041488988492382848663221226014580956044692840014313187258652185363363918e-01), SC_(9.9999999999999999999999999999999999996275878192607264518605181786842104414784404875834776162970433210e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333903620359001625296434209159907742297269269750473514679322816116424e-09), SC_(9.9999999999999998865797838816041488988492382848663221304232890874043129874726105865566383851036809002e-01), SC_(9.9999999999999999999999999999999999985931385042063172066680615294440475364238048109078992947072718111e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333902215524664298599191264311119803018652071392881640680525560430148e-09), SC_(9.9999999999999998865797838816041488988492382848663221371142015326764517802586714904378516344633496335e-01), SC_(9.9999999999999999999999999999999999977082549260061528073028016109168236225183692356344319236878985025e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333879843836828090227928492319418091790829954214965125085328233416925e-09), SC_(9.9999999999999998865797838816041488988492382848663222436655582213760977609096174696820256970735529868e-01), SC_(9.9999999999999999999999999999999999836166722696822593142828246167874730693386264352805657565373684204e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333839035479669241100077766099659306550037103632078781982057781343620e-09), SC_(9.9999999999999998865797838816041488988492382848663224380266565590207117991060981272443226913654512737e-01), SC_(9.9999999999999999999999999999999999579121146974999224694189577802024920777670685805256806669743527972e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520333717718394058120046039582352142231543428655188517886620760150663987e-09), SC_(9.9999999999999998865797838816041488988492382848663230158328621535154324702089259588249760727644190222e-01), SC_(9.9999999999999999999999999999999998814963452647375061053459087648547364633122509136386901424011992627e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520332410327870887039583466307933849308155205731442137437206471902440094e-09), SC_(9.9999999999999998865797838816041488988492382848663292426421662045406159661262628391280510376689344030e-01), SC_(9.9999999999999999999999999999999990579911293756602297485662152612745402743728874271229173460761793036e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520329821250288910768192838406327983092839128998484591796588460285686976e-09), SC_(9.9999999999999998865797838816041488988492382848663415738409095276558440284323067003536126797295273157e-01), SC_(9.9999999999999999999999999999999974271709151312756047649692862056755937082738088260853777748768594081e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520319789531326618580367693135512931268016959633739213980700766560293871e-09), SC_(9.9999999999999998865797838816041488988492382848663893526796443500167867451930107221620689557450236920e-01), SC_(9.9999999999999999999999999999999911083451753335956047138007174169300842721460922930881846618711406855e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056520238234130700895833458879586645194588484245356617389260597834401605734e-09), SC_(9.9999999999999998865797838816041488988492382848667777828528875488951240210219318433349946898506981829e-01), SC_(9.9999999999999999999999999999999397378505840878009411491092391118568727790703680362181680872900105130e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056519698732122517440161093280236084419365978162625222650447674638768322629e-09), SC_(9.9999999999999998865797838816041488988492382848693473105223728493681421304402287443501584530428334177e-01), SC_(9.9999999999999999999999999999995999138195485116416392194295164838747924111411338968414496558274653483e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056517882607621032715920100325014740214505018695163145980556089269471929134e-09), SC_(9.9999999999999998865797838816041488988492382848779971062358456016498287528024787010316425011094362242e-01), SC_(9.9999999999999999999999999999984559648822034048749151181648388526769189191386336567281730186208246006e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056510134579689415801347150453092174495742110540493234143273308617799446398e-09), SC_(9.9999999999999998865797838816041488988492382849148992342210017177370500854495007543155689208463929344e-01), SC_(9.9999999999999999999999999999935756010571201682857121366624721921559931568965532615916894082992823957e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056480816766958141678165263160702723485089222671532571207741031634153316029e-09), SC_(9.9999999999999998865797838816041488988492382850545334336847794013560846462890139413186449147433582615e-01), SC_(9.9999999999999999999999999999751087609854148912963654136724607900591786264614614720781652763073714270e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056361813531652392459441884695892431860681487371901472469744347842572382131e-09), SC_(9.9999999999999998865797838816041488988492382856213192866345844351293845092164545655637136490108793259e-01), SC_(9.9999999999999999999999999999001504503314101192549208788611380347735492328882402855507248498846211137e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634056300873456955585515004997800931057276522204380994328329780145595943153287e-09), SC_(9.9999999999999998865797838816041488988492382859115632630030645556395220404625694916597348877717828763e-01), SC_(9.9999999999999999999999999998617652329995849768393037925872280530385576078211701178186787496077345128e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634054569186859881825280700324684723606663796913822799433843865402087126752726e-09), SC_(9.9999999999999998865797838816041488988492382941592000809642572463819329625493378581247191321760277064e-01), SC_(9.9999999999999999999999999987710024351199186180979020897038970378232714043237160209733920805865006990e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634046345126849418975672893609811927657567481289630585209228299959374964415825e-09), SC_(9.9999999999999998865797838816041488988492383333285626261468880313144103067332952643139564625399433182e-01), SC_(9.9999999999999999999999999935907933129258276352039615791453206930401051283316718370534624928205425594e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399634015383902902721245969711480249805308133888217272756254958897883320676685654e-09), SC_(9.9999999999999998865797838816041488988492384807899629646569606968594826164721849183782723072514157099e-01), SC_(9.9999999999999999999999999740887937507957815141336736581392769708464643479196837238055570063201379650e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633895927851701977707093856700717973844940710410678477622369236368097684964561e-09), SC_(9.9999999999999998865797838816041488988492390497324769717365102924175091482701150150500900318210755729e-01), SC_(9.9999999999999999999999998988452613174095572104687122345663360747648579133676239671837024442543978577e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633849950427352014278838835572623270156278473115514806135802142981675207599116e-09), SC_(9.9999999999999998865797838816041488988492392687126888094746041738236925922512434838771472792614663910e-01), SC_(9.9999999999999999999999998698847876912856968817402686696679714720389910427788390589217596034321366739e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399632576519272132913485599994320858843661671610808421858913891672932554641782996e-09), SC_(9.9999999999999998865797838816041488988492453337811016918948376906836729261217949213965911993561963065e-01), SC_(9.9999999999999999999999990677700562375098806875009263977879244407925157315862364529263969447948541032e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399625381310161475394861281968708737556415048480432404601191218295730000214416098e-09), SC_(9.9999999999999998865797838816041488988492796029564098963838103304952393691985394018445307708995214345e-01), SC_(9.9999999999999999999999945356183180810654277164132742420037484734756712782035416954223292033986885736e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399599271704218850626830742743733660772535153384436434794105091284630620855417812e-09), SC_(9.9999999999999998865797838816041488988494039571828840982811721669341014274841201975654781548259130374e-01), SC_(9.9999999999999999999999780895784413285333230312662137236447309333467707070691893999248188530708166885e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399561834563911399564094449453959880212782501507374348945218605517763522514359190e-09), SC_(9.9999999999999998865797838816041488988495822619276806883943666606237143903917978163332243669235386763e-01), SC_(9.9999999999999999999999545084985996453745011186391534647771426533060833283555741214471026176163039178e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291399410145633275233603693330727435148882565499689785552389149215119886118303961366e-09), SC_(9.9999999999999998865797838816041488988503047224533359060402373909730740422168328122566585712553385918e-01), SC_(9.9999999999999999999998589619703377352389884096383310428107333575542415729452708492486530576071062497e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291398940576079164521698479749771413845295046698755227199537293922380496001723590563e-09), SC_(9.9999999999999998865797838816041488988525411774502282603339187778849287947943732318388831230571743912e-01), SC_(9.9999999999999999999995631873183271375629248169544454257657446928365561386211733317998956925491416114e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291394080096691718364027522950639324650461725454048575275463263213469170485665173361e-09), SC_(9.9999999999999998865797838816041488988756905561060329695963450218162407043439457786492223277383281056e-01), SC_(9.9999999999999999999965016459836271856025140528459741172270247688045495858786624070651389316059110962e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291386032714066974077761764310201277061452262507315070646896712213682601461452353955e-09), SC_(9.9999999999999998865797838816041488989140184436904369516788649679768748886709516527943437955996209921e-01), SC_(9.9999999999999999999914327232338598927288952010091871049103089231710195318257092179229846051600946728e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485291238294640976911538192710783149084534899778002027207333181167184678510493153798238e-09), SC_(9.9999999999999998865797838816041488996176619165285769622728537940692146017293241117737590051628027959e-01), SC_(9.9999999999999999998983747794758051056176412681764891924749292498353438533149143039388545655872842934e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485290926818403657769643397516923527842518553585309526386855039744685745811433036239091e-09), SC_(9.9999999999999998865797838816041489011011537257130018328659246225575915302639323819482058435244070880e-01), SC_(9.9999999999999999997021806802286496807650237625441881458493589844422561919158146850950531402138748111e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485289140375483842262671371188373324115180820058779232965534076960784350535923208009321e-09), SC_(9.9999999999999998865797838816041489096095826894493806925374235804996370151675855606777510471728229079e-01), SC_(9.9999999999999999985769277154236769915899596443318976972391034006475007197492149767871365015030342957e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485281472139088014026847596310324084087689299026278213506906472543755556979323927164876e-09), SC_(9.9999999999999998865797838816041489461316813959563279175249839642631511623271816240877416042972061978e-01), SC_(9.9999999999999999937468233535545381516089346945305567586522815182762523263259918568474370248381050519e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485248188412155238217703456887589218004254327824719886575452373885793240138720061677993e-09), SC_(9.9999999999999998865797838816041491046546451664241035303319676902535869699167930487943441100131837826e-01), SC_(9.9999999999999999727819148219497451979972376981550660324502958086097159778204490543305754095642297756e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485189617806368002957783660747902750390243555201154642723370366857692210046914740733156e-09), SC_(9.9999999999999998865797838816041493836133698902814972812714720652761673376946028637859929719084114031e-01), SC_(9.9999999999999999358891895736578948269198241772952829315555330238321289313236541182004083706262881760e-01) }, 
-      { SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841484797755344521761336753630092657204359115626716439741545021919787464944285335480069360e-09), SC_(9.9999999999999998865797838816041512499668274739881593355279162520531809713143546349771725099307094919e-01), SC_(9.9999999999999996890610418073710507466044201240894392618549939258801257618214880154255704169895375792e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124076239811402829583736901454739055881209977828459629139512932076e-09), SC_(9.9999999999999996080216063340647631391452331190013712049207220433871972331669378744024884163886411814e-01), SC_(9.9999999999999999999999999999999999999989322160265823321628084304441224304335345322800638613949473240e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124074456053836048323782281749492463727799185860666389351005195440e-09), SC_(9.9999999999999996080216063340647631391452331190013712049365156708838989481861657988304167124297390966e-01), SC_(9.9999999999999999999999999999999999999983278347232280758021617456947576402797201977299899367543835229e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124023780571753792175678266845941824275650479959136341366664944142e-09), SC_(9.9999999999999996080216063340647631391452331190013712053852031506893212401878910082689723779528026687e-01), SC_(9.9999999999999999999999999999999999999811577245696126621546812821770345625767406512521631340170837106e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123873165218256100187292260562953657308380372366068611833043336594e-09), SC_(9.9999999999999996080216063340647631391452331190013712067187715866281843582288588906422297752417771847e-01), SC_(9.9999999999999999999999999999999999999301255073292639192158867453463983221028539659525333525127146106e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123768244918206545804278303487455545182896078820442499007637194579e-09), SC_(9.9999999999999996080216063340647631391452331190013712076477499224089688440665691276579706732760074326e-01), SC_(9.9999999999999999999999999999999999998945759074995660714315924216622563514137898350238151612656443715e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796120280819415597218587174070031906904993060651059297464167459462018e-09), SC_(9.9999999999999996080216063340647631391452331190013712385258806372785600039101470791065512940159926869e-01), SC_(9.9999999999999999999999999999999999987129496540949369376004744419701616934271878571437679938453057820e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796109729526437885746009020134635610703028064362130879302411891652109e-09), SC_(9.9999999999999996080216063340647631391452331190013713319484364833863642518609645919505775264783700246e-01), SC_(9.9999999999999999999999999999999999951379099061492584193175985572189778751077955761691769533143188407e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796100703790958265353130454286839384537502982126201387774093139105838e-09), SC_(9.9999999999999996080216063340647631391452331190013714118635026916910626244969226887294653027982733630e-01), SC_(9.9999999999999999999999999999999999920797668745560724479867458467101119734226242920787262576045575517e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795956970874359359125239042408001738545309974029205516250350028479629e-09), SC_(9.9999999999999996080216063340647631391452331190013726844939240296569896961000297850273249502187903374e-01), SC_(9.9999999999999999999999999999999999433794899497556322815276179600826126789609977036050873720831942020e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795694786624382565915203169748645550281629125648187342538473048985096e-09), SC_(9.9999999999999996080216063340647631391452331190013750059082556350592311007013259279581332009562554598e-01), SC_(9.9999999999999999999999999999999998545449635147156476116655627676735966020767280837801139788477430558e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710794915352427203058231314363107085610402142239333738643566211538870229e-09), SC_(9.9999999999999996080216063340647631391452331190013819071226345919003056268423243469580204326102606514e-01), SC_(9.9999999999999999999999999999999995904533264318402942797088665494168473098099097473981074850292901263e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710786515670900938843996318872224347171224622601655999124970801465947886e-09), SC_(9.9999999999999996080216063340647631391452331190014562790236077312819648013936021841096093767522887263e-01), SC_(9.9999999999999999999999999999999967444329012656362107528272653614417853100088316564486519790276371157e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710769881446658099416786494431793772812759408123085644810131337913586554e-09), SC_(9.9999999999999996080216063340647631391452331190016035606644991402861406758161331366125344117718485375e-01), SC_(9.9999999999999999999999999999999911083451753335957698366782734742280036857651229120840445266045118002e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710705429974086721663347427606689012360968482504999906035184983684405357e-09), SC_(9.9999999999999996080216063340647631391452331190021742226021766019755166635677073282552020915042484058e-01), SC_(9.9999999999999999999999999999999692705877798146209180980202889416039697765337697847566573070366550838e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838710181455400413512864239921708286433768946879981335322103027760587063180e-09), SC_(9.9999999999999996080216063340647631391452331190068135633895407621246050028898343090605287444857610771e-01), SC_(9.9999999999999999999999999999997917350069034595233007099170449693303062076961738535139839024391567717e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838706715279861272005238531471922276780683297726262167817070902226046740195e-09), SC_(9.9999999999999996080216063340647631391452331190375035440925593210805358921401995417900921562182816958e-01), SC_(9.9999999999999999999999999999986173087681510939890725703967634438409829678474189534404127411730082082e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838695047100266764690485973105251123458538453116005753338117883318460984191e-09), SC_(9.9999999999999996080216063340647631391452331191408151630659817233526519261501640108258170968253225980e-01), SC_(9.9999999999999999999999999999946638401340557907902068705705193389311531369534416754397949971069919449e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838645267814025399252193391231391610761187865616878563625763645035454610811e-09), SC_(9.9999999999999996080216063340647631391452331195815676053199378411595122696629096424049469650269894756e-01), SC_(9.9999999999999999999999999999777973833582677083761839003282867801622797968248109465281412093970532925e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838456907652600906277764508374082763528944905521246879493056328469114465692e-09), SC_(9.9999999999999996080216063340647631391452331212493336067980148975477582910497976898386563705056079773e-01), SC_(9.9999999999999999999999999999139762890673116244667382362441412074498611806063432540267177904913471882e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452837692339408111212715910642027715591669333663441661466081956482957037304491e-09), SC_(9.9999999999999996080216063340647631391452331280189228571281097872395179001384918627759255178010562392e-01), SC_(9.9999999999999999999999999996549216054525497749419450125046994409842377301546699750908551857759948389e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452837300813532278511617430408256716024832631294175412502278116661296908596209e-09), SC_(9.9999999999999996080216063340647631391452331314855452016542920727232708657487746454216181190133667741e-01), SC_(9.9999999999999999999999999995222629283209491907710975058103865056437916859896142418379002215591545389e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452826175127931132068008208047076488922744549354520722489181194669299931469263e-09), SC_(9.9999999999999996080216063340647631391452332299938499748177477830573433501562306992191853638161594802e-01), SC_(9.9999999999999999999999999957526047138001717817681444962935908587826610628982162599146333256723086427e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452773337445757009727994440521127767195988267674664956710257796866599342197140e-09), SC_(9.9999999999999996080216063340647631391452336978257378882822866917874417712819150609767043015561919030e-01), SC_(9.9999999999999999999999999778498875434179822287521504176714593801678029034816487651111047904678329483e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682452574418747627839472334610236005101556400781172545186797429375294545797210105e-09), SC_(9.9999999999999996080216063340647631391452354590784321375271123498673675322951774791775873344890407079e-01), SC_(9.9999999999999999999999999104512991501654557927672706922828054197266287565841481519793604528414013684e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451806941265813435034021585441597656144334603104741556337828883830192759239459e-09), SC_(9.9999999999999996080216063340647631391452422544264579097889755819457610418095005758362534702005887311e-01), SC_(9.9999999999999999999999996504108937765614607300264816901855676888980217525419793758197109697185621475e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451511546955473109841197405995228975813966606873901811280520497644273636894228e-09), SC_(9.9999999999999996080216063340647631391452448698870950740015973038849528651004384903203315100960679315e-01), SC_(9.9999999999999999999999995503239752335493632100628211929463451869771304307041518445712652590272830600e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682443330046508675482891583751909075505481322277351280455580152733759115162079942e-09), SC_(9.9999999999999996080216063340647631391453173099836794916966822857649638245666253087015449332269808181e-01), SC_(9.9999999999999999999999967782287109922127096816194106902306760260549771017464049733742723066614406730e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682397102493246466854829836149473491548770490797592999602659488665787003104192883e-09), SC_(9.9999999999999996080216063340647631391457266149082409092023850924426765477362542622576700012797951739e-01), SC_(9.9999999999999999999999811151871565800763397632866039298279906159989204249934323249246980141226165404e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682229354317925170622589570924131846322771645243978319642169529815401236344789133e-09), SC_(9.9999999999999996080216063340647631391472118796345773727805562353032156430235833192143327694564741239e-01), SC_(9.9999999999999999999999242779449640058768654347516289896817061367090964354071394973738344691134514843e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089681988829355977355619610992766028410873057082154824192470324431160568692000489253e-09), SC_(9.9999999999999996080216063340647631391493415197400525257836644859537210439746900732568935047738603524e-01), SC_(9.9999999999999999999998427821224943822640099962445560074142691610312817642592390164625800399454935943e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089681014263083833246027369508056309470650375280762790683044587199823831576009957585e-09), SC_(9.9999999999999996080216063340647631391579704595465238782921358133130013803796122713538653308905133889e-01), SC_(9.9999999999999999999995125748988600589776353089229934875509268371213651978830681269042654770949272880e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089677997387376800342425725460413079570094827148434092054513422710005508277837334638e-09), SC_(9.9999999999999996080216063340647631391846822795875761490586935023652300294861573147387398681130188056e-01), SC_(9.9999999999999999999984903825865019893319946908188088205383835539155331117110398736637615192810567710e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089646769932231650045753227694158937720392977844970281393217115142797010924837526595e-09), SC_(9.9999999999999996080216063340647631394611743340108805550876934392529663654007202909120311016794830978e-01), SC_(9.9999999999999999999879097462979513917452949848961081265807171892953015199149554881259619812015217700e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089595067361370197575881502627958507194172929637110373615749107194021867640111977216e-09), SC_(9.9999999999999996080216063340647631399189557949081055773150076822286524078714207058364346449326677052e-01), SC_(9.9999999999999999999703916329926793678018862111769817298986764978455514246815942735270910801895372731e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479088645884434565332021891073076062911304206133125560487627038935186362608408664153166e-09), SC_(9.9999999999999996080216063340647631483231480749364090852452304932052535761019799455169407706671838814e-01), SC_(9.9999999999999999996487849163024170372705130403489972897352338031814143951856025881392177600435144550e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479086644721698480909181809810495652198053668813883906991621689000278850873193904092910e-09), SC_(9.9999999999999996080216063340647631660417099482459208367049121416263417680999542214747742138117380380e-01), SC_(9.9999999999999999989707413496303388340721519420078257627117244044857524396603865672538099374182819728e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479075167239396632952533691297068103740674808287867991199350932853224972272048849116333e-09), SC_(9.9999999999999996080216063340647632676648696484016516910216440084340390416239393480240606438929099609e-01), SC_(9.9999999999999999950818856878525480855738591489530847742490060626019803498300295955884234956520046103e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479025900595305595164845405629143435322937765714093075402853477559942342471423954536586e-09), SC_(9.9999999999999996080216063340647637038783099033400753311777110294761812629629870595272176845473762507e-01), SC_(9.9999999999999999783891247868511027170781605082943897394954430511221748833096102402546474750582444534e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478812060353015667112017147811026535996080503304954066879411703136229450234610448830342e-09), SC_(9.9999999999999996080216063340647655972483470804383968335532665332967605317605638006583542394530767736e-01), SC_(9.9999999999999999059347471563816813703974585533669424697611817767234581766718197928651000679505376365e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478435757766532281791119567941067713974776033624931820469073329402577839965681766241044e-09), SC_(9.9999999999999996080216063340647689290816565184887672975660678196573203012985659183724804645643520171e-01), SC_(9.9999999999999997784340980155919732669734570236830603122846969557594646543331600029736926722238305013e-01) }, 
-      { SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391475918132142611819388752102393165033692915673599538981558555025922168953731101952944236e-09), SC_(9.9999999999999996080216063340647912204748485323705100039051208845670299370846463132763015688408791668e-01), SC_(9.9999999999999989254000959293013931271700412167013185716357699584250005008723072462787133791238559647e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941898535036636488497127215277826105837373292871936344335743895559e-08), SC_(9.9999999999999973434123351957641655108356126724149985082438775339749458830259718282159421188380861372e-01), SC_(9.9999999999999999999999999999999999999927632191511183557994183122593964200121186693131821253591667469e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941895387803879315793299872988874079219567458382343020473787996338e-08), SC_(9.9999999999999973434123351957641655108356126724149985089693249473865841484827598087414262535851500214e-01), SC_(9.9999999999999999999999999999999999999886670956369799854044988463671964914776364482608527157520403748e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941805976809826695899140126048975278964994395575472750510702021020e-08), SC_(9.9999999999999973434123351957641655108356126724149985295788506388723666309129389406167136433710403627e-01), SC_(9.9999999999999999999999999999999999998722986845854788884493114329093815800121901031481744345330812085e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941540233536699932875645845363025690659646858121793240299327364662e-08), SC_(9.9999999999999973434123351957641655108356126724149985908335416629127715593029245923975961934901609806e-01), SC_(9.9999999999999999999999999999999999995264338077987706288142057272300188361878665987280080112655044046e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941355113870576134170534247521407373599053140149328043222699929622e-08), SC_(9.9999999999999973434123351957641655108356126724149986335042283654045554271507060777033165528505721941e-01), SC_(9.9999999999999999999999999999999999992855005575931754606666996927182324767815907865680014421638671117e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216935201957194797055558913809754941638344393443727753263366345178156e-08), SC_(9.9999999999999973434123351957641655108356126724150000518269071019163603597499360428529132307964434422e-01), SC_(9.9999999999999999999999999999999999912771669863329094278066907394996830421919897947037382758720367316e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216916585427959884469187807326758203851357581577783797264089925526073e-08), SC_(9.9999999999999973434123351957641655108356126724150043429976028155347428003603177928927825687293430165e-01), SC_(9.9999999999999999999999999999999999670477537098666404716444383168737808029257997045485448580331021229e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216900660567492273295120730967494053065553063846796737687860849897776e-08), SC_(9.9999999999999973434123351957641655108356126724150080137298703418888305134319528833619198411296276929e-01), SC_(9.9999999999999999999999999999999999463215474030430490375505426816001070370882161171454925897672854177e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216647060553774981849925239709514641198680468349184324639433206054834e-08), SC_(9.9999999999999973434123351957641655108356126724150664693600022665582320829834967885232053360597754002e-01), SC_(9.9999999999999999999999999999999996162611230490498141591227117409987770862933002305545875365444470571e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216184466939424860888630100195381207733290186577598970803568872260432e-08), SC_(9.9999999999999973434123351957641655108356126724151730986965920740676914392042223558395600465768211262e-01), SC_(9.9999999999999999999999999999999990141955221139587188876048622219261656235944949583654932571973388819e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838214809245954742265419377173811367314349424751787432479877233923908776e-08), SC_(9.9999999999999973434123351957641655108356126724154900916180509965922682277778597602962171472564003882e-01), SC_(9.9999999999999999999999999999999972243453752963018422359883006009686408899733576960095770356938078286e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838199988984871292614883303374215467059746549187036360988123030153737747e-08), SC_(9.9999999999999973434123351957641655108356126724189062101255147062178168863153998649531416621923954923e-01), SC_(9.9999999999999999999999999999999779357751952749119337135415397346329586077771529539271281380108728480e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838170639830926741809530958568335571011493362051370422346370989158269400e-08), SC_(9.9999999999999973434123351957641655108356126724256712858150614922702979830843869958098485129944495945e-01), SC_(9.9999999999999999999999999999999397378505840878111582648947317989462397679279124007440589631192681694e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838056922703945924582953371350616939564370879092524701015723812374360468e-08), SC_(9.9999999999999973434123351957641655108356126724518834544069219311170530229229288816661521658881659094e-01), SC_(9.9999999999999999999999999999997917350069034595547432988650436181647644221125330940261413392968389518e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029837132430512349717370284170794244713523074906977632069057636054907386156e-08), SC_(9.9999999999999973434123351957641655108356126726649819192675945492171623482838879107836790373471767295e-01), SC_(9.9999999999999999999999999999985885083958419955469220831559843150294661624020909247679534989888611705e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029831016766925519562232750992177948644066070800320507505566217604318134441e-08), SC_(9.9999999999999973434123351957641655108356126740746623187393076181955987299017720929242370813619334563e-01), SC_(9.9999999999999999999999999999906289720808098742720907229716158920760672342355836143655331519955913417e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029810429621160710161573712440902017379910746505443496719255786045616889151e-08), SC_(9.9999999999999973434123351957641655108356126788200665506226864446252634582417818026829258387594969086e-01), SC_(9.9999999999999999999999999999638348013401669077690243024579178299226548931177229741523212800738340787e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029722599860432517172270613751044829511414889164834463326645861348850036552e-08), SC_(9.9999999999999973434123351957641655108356126990651128045481293169565207020284408985081102515251893284e-01), SC_(9.9999999999999999999999999998495243655009417331317688561903245427796709676759356953926808791320061855e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029390260263829590149913456224351414409283553055449877714086385137998884119e-08), SC_(9.9999999999999973434123351957641655108356127756704735553197802007476906457230123986916422857779626781e-01), SC_(9.9999999999999999999999999994169843720028349941592538225760202828478839826995574233873092437649509806e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181028041268523604461953823383997278967298033210221445506810102503263840496936e-08), SC_(9.9999999999999973434123351957641655108356130866174686352525261339132012455099191859878573340985613311e-01), SC_(9.9999999999999999999999999976612715875189483262521423988785668767272054029719295093432855511617270359e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181027350466654197443147635128226423474605049994344377004418410211625135308972e-08), SC_(9.9999999999999973434123351957641655108356132458495521851970115470928880056461360025195819232241699345e-01), SC_(9.9999999999999999999999999967621929367772741946225924242764288467765420502067864563128999844661065510e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181007720488443023505691341050813424692665321294556200991184316214292802977125e-08), SC_(9.9999999999999973434123351957641655108356177706235417060187842614509154144159870398663892478488389859e-01), SC_(9.9999999999999999999999999712137757917274836580961221421196767902045034659261072139007454375760673223e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569180914494543814489619553184194488716404956513798745406664282923586874560335800e-08), SC_(9.9999999999999973434123351957641655108356392595077811996239503526868390917331556904475963601561449150e-01), SC_(9.9999999999999999999999998498802064678795413484501746926129232251926979707006267863768144179071722611e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569180563525637262939040546898057842835900463712130133522736435890518017375558907e-08), SC_(9.9999999999999973434123351957641655108357201589852238721937238654545656435722777384791657321513478687e-01), SC_(9.9999999999999999999999993930941655940840769424730197440877618183673004054802495568807642620449795820e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569179209400886152681773886767321934547610892932911998098818689355504267123203173e-08), SC_(9.9999999999999973434123351957641655108360322891560511798673301920802715538520216011605741403777091156e-01), SC_(9.9999999999999999999999976307007673116191718623322642009286202072493750628018743115740692728657137089e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569178688211982963846204285654125432586546044098171572499388964189604648509058321e-08), SC_(9.9999999999999973434123351957641655108361524248977930295655900735364742735521391891431924510957287249e-01), SC_(9.9999999999999999999999969523733964508734122356626501843749396315139728631602016872313338809424944338e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569164252906037521887384643497458231108320425650491205985670687250021963775971883e-08), SC_(9.9999999999999973434123351957641655108394798099906369460752916458830513392941920380883367319581051924e-01), SC_(9.9999999999999999999999781648223384146705773976327500723720699150992758122725248634223825439970777452e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033569082689765047852855223809605531101633991750019390410944162480572206776327501281e-08), SC_(9.9999999999999973434123351957641655108582803799598688844551140409031441391091741301980621292503541198e-01), SC_(9.9999999999999999999998720103922495208031780838389231646522367516006428938271336698587564652589687208e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568786717620537323519352210844379188630264599801475349647042222091045538661626338e-08), SC_(9.9999999999999973434123351957641655109265029244118859818421708893774744014140554410141745583431432601e-01), SC_(9.9999999999999999999994868026385819352435406147723010892486651478667106240700739674518742653615294803e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568362339300715619847002109287518546008952559829009023684632406666407615330889289e-08), SC_(9.9999999999999973434123351957641655110243235109957647273988158461472423796287777163980142500206950499e-01), SC_(9.9999999999999999999989344742444552135674714342920078298901794099170363644071131460666931767933431315e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033566642830465632003857432938244002153335937059064773092361790347930531429952809050e-08), SC_(9.9999999999999973434123351957641655114206759046682537295416670776479532208069869669756099335381479988e-01), SC_(9.9999999999999999999966965334515149423921951965446316148261727882896036822079951144253428566846102422e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033561319904174350374434275012839537014584145889988215634456548289498139090640738434e-08), SC_(9.9999999999999973434123351957641655126476277724608408227811397415480911472215581814997369138591897659e-01), SC_(9.9999999999999999999897687447469607417747458765343849524801920657752153278543760846722340091981890354e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033506222691646023496050595575136474827988363123959999383083780132428533334549145326e-08), SC_(9.9999999999999973434123351957641655253477149280015552457234612442912479287163605988280700683247640873e-01), SC_(9.9999999999999999999180597212289475432785927605626713332501011942789496875196521271097405584603894210e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033414999518903535943315189771401403757641387891347279737858720104034101328215406856e-08), SC_(9.9999999999999973434123351957641655463749537168767989893157737156568318383573341780867443198579992457e-01), SC_(9.9999999999999999997993327595661291877814745490172533782687408692303257715898944820439387166718282707e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740031740276644326005026903627169834177521852334705309376977331819281467611299764914517e-08), SC_(9.9999999999999973434123351957641659324040374491495405099474277712778104230050133561581709096805654047e-01), SC_(9.9999999999999999976196808953725985378419049520770602512495101682175257311240184405476635363144084316e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740028209457752382612683862057340124611212640154211823561772456661468832408153056095505e-08), SC_(9.9999999999999973434123351957641667462693057702376953653874330001967302215221827752093921278913483386e-01), SC_(9.9999999999999999930243200169970946045905869824297953553143821833837967488024916294299766287744876219e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288740007958775180407577507671501580016958719405240241859081791549717027539220324187424553e-08), SC_(9.9999999999999973434123351957641714141176745247689728843347781219463234640014308165600987723758983090e-01), SC_(9.9999999999999999666680561304531588008921690304348624640871323159657723565850186682010014340332749633e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739921033511900895340221098927055636402240391902735775914901465210440672386701510101990e-08), SC_(9.9999999999999973434123351957641914506743170328663917024908323424168658895394225905063251966804017362e-01), SC_(9.9999999999999998535348237438724258560143069738531915557415473639921423490384123549045359637543561592e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739543737276207259132909466675839635171681695926324716637343993089478835737179117551674e-08), SC_(9.9999999999999973434123351957642784186869783463375142718090285347794241198075075083993573173785328090e-01), SC_(9.9999999999999993624837633167616030412372148862144576593905643833136148586888515830377842435918785023e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288738879795130231457182099436346606550290454646570058726447764611070994958731205656767954e-08), SC_(9.9999999999999973434123351957644314595166899084445635934225758419851896397848238323141742399243589266e-01), SC_(9.9999999999999984983630433093548587528244734272145492402806064054336268981211275582602980786469075297e-01) }, 
-      { SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288734437737542664961997432338568416445109782736057443365003214594648131985103286226755391e-08), SC_(9.9999999999999973434123351957654553682758312401526339910151363051623876406840998050557310735110764520e-01), SC_(9.9999999999999927170249792211308460553589011877428489444219410461884118665513398622904776147812361375e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168632351439412322537004869915500826033302626413620842380097984833e-08), SC_(9.9999999999999823626601084126541648835308088414680992100413858885402740815598978051202822836025045974e-01), SC_(9.9999999999999999999999999999999999999519543189770622208567888719815946857668660973679333387764133062e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168578513024922390510589691504187900096033159609447605136795426745e-08), SC_(9.9999999999999823626601084126541648835308088414680992420173613288240963151385325594731494323419305776e-01), SC_(9.9999999999999999999999999999999999999247597627371478534003969670338901609540609309055070730960157091e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427167048995976400629811929303815966749712390724744259248202947499761e-08), SC_(9.9999999999999823626601084126541648835308088414681001504356355737528829902550807841695913510666557501e-01), SC_(9.9999999999999999999999999999999999991521787387600918594925497116812465842701664658562565457618314711e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427162503035257765170581127329508330559929136741335203251073169941510e-08), SC_(9.9999999999999823626601084126541648835308088414681028503949428591774637607739271355194446034258296268e-01), SC_(9.9999999999999999999999999999999999968559487030391864217013940770419594432090328042501079296134571431e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427159336269376755375758427881820476051996531606512660169050875581420e-08), SC_(9.9999999999999823626601084126541648835308088414681047312160813649188940901417830592595427726275565698e-01), SC_(9.9999999999999999999999999999999999952563697840524961026067589613318533082549259226886144264948095368e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427054076752495745864704987022746508525718124278544606049080929011772e-08), SC_(9.9999999999999823626601084126541648835308088414681672474650929830537986555372019310432905518882162786e-01), SC_(9.9999999999999999999999999999999999420882763562246046193812165493239534195003949210626103643023683236e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426735611454678511435123271599059929655565114684972401960712520998750e-08), SC_(9.9999999999999823626601084126541648835308088414683563919381994647244303597693233849255916439752160510e-01), SC_(9.9999999999999999999999999999999997812268814952855214801708223717456631194917908356542947276124470968e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426463191425814870842907745989524807541345990491597074166826129854429e-08), SC_(9.9999999999999823626601084126541648835308088414685181889791211313511627642670204706785606447565589729e-01), SC_(9.9999999999999999999999999999999996436236131598713085126492693319640612172214927113929791459634625964e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226422124960444313061534520914195259018572154495780369382785838861226178e-08), SC_(9.9999999999999823626601084126541648835308088414710947724211302048018812402930931585017964718834260229e-01), SC_(9.9999999999999999999999999999999974523208505153317395469332722390492063381799849951914744825292875666e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226414211562017387974101609575869682860014711255472985086021290370647973e-08), SC_(9.9999999999999823626601084126541648835308088414757947368637282747496697515088042219479532148990805723e-01), SC_(9.9999999999999999999999999999999934551496743450604207094281998390504600757088426649577276358516575873e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226390686223060536515153410959449464728101777520425980292058461924808352e-08), SC_(9.9999999999999823626601084126541648835308088414897670216688335045784864740877437173155454529250171756e-01), SC_(9.9999999999999999999999999999999815721631602309979902191641894579086709191855492790391884856169142335e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226137162120897670397156306778289726464449139486341506703739732398041215e-08), SC_(9.9999999999999823626601084126541648835308088416403413010394823470194663575292187265334593849605850200e-01), SC_(9.9999999999999999999999999999998535134987333439539357180450575111994491555475083475565473090564116931e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437225635098232742466688095838394461160851520440999770962153713375146325109e-08), SC_(9.9999999999999823626601084126541648835308088419385295502515082513042349962806422468192279261680845636e-01), SC_(9.9999999999999999999999999999995999138195485121090444253959869133769894446643573037593301683611069101e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437223689786179465084151732069815455491932531474757391423066677396886037402e-08), SC_(9.9999999999999823626601084126541648835308088430938988349639677116663274395191029452447548933912271024e-01), SC_(9.9999999999999999999999999999986173087681510955787399126128065452798448271391025515570753011617571100e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437207874879039080690082271652559893075824804788379011312028376137283129464e-08), SC_(9.9999999999999823626601084126541648835308088524867661231688939346729975156306231200118396929906210184e-01), SC_(9.9999999999999999999999999999906289720808098836310938808152269699857188043519695276972038619983794445e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437103256740988009832758607035445003678633746515650386078245120192715402045e-08), SC_(9.9999999999999823626601084126541648835308089146220842714186143066724454569626466476302138915326005392e-01), SC_(9.9999999999999999999999999999377848483097243709497185996307786336562368857646712879293577105182031021e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284436751080917854368283069335964835850360794473232878826697099407293427500174e-08), SC_(9.9999999999999823626601084126541648835308091237880780673343365228623659605206411465654405670015077881e-01), SC_(9.9999999999999999999999999997598957830524825764772617162849790634913032266197187064723094447201427190e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284435248613376532788683013765506771867408262318973385169261888673539264119742e-08), SC_(9.9999999999999823626601084126541648835308100161409762030443607028751790725503984329739737942958217709e-01), SC_(9.9999999999999999999999999990009778535737768855967278439827552318015738602267510070102019878823035635e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284429563416781985734833810562581281290735062597696559023042840150341156304159e-08), SC_(9.9999999999999823626601084126541648835308133927208477075652443114529074941704841241048508650867956806e-01), SC_(9.9999999999999999999999999961293034183191607278064057295510992810669491997505850367001310758660962846e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284406486770706727012928424364177987829744922767663711027623894421013185865602e-08), SC_(9.9999999999999823626601084126541648835308270985157738301487724758378026535495399536182610511047073616e-01), SC_(9.9999999999999999999999999844729581216058214067154024458462629402747588919132667776232897363279231815e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284394669507655307239539978906442660921725384203494428390635432452078776987658e-08), SC_(9.9999999999999823626601084126541648835308341170826592690741516628567519783278939088954001793744355695e-01), SC_(9.9999999999999999999999999785038888669049139617375092711413805769685510679713833671393290740738826982e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284058867555622077753195012280870779844506826479097321416004736289999909195812e-08), SC_(9.9999999999999823626601084126541648835310335582265477444739558747149358356230429870839724664424467152e-01), SC_(9.9999999999999999999999998088855010195362012690435345634310709057832163759522843259635990825384885639e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984282464089718905809962677662117363434428054995085716007719155560341104788491149e-08), SC_(9.9999999999999823626601084126541648835319807365084989061012828710793876985221050127091277732702186008e-01), SC_(9.9999999999999999999999990033403158272842244696042465354531453238548150081629227884584923708126661553e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984276460209192136207944290385180589282562511136237825947563091144781381687932028e-08), SC_(9.9999999999999823626601084126541648835355465907055292443056666506215744060695152427558905543358594571e-01), SC_(9.9999999999999999999999959706940503341716339508693977047863085570495545737367383431813155643131514033e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984253295754813857924229181780501720460682723497400700537675633625736354362590207e-08), SC_(9.9999999999999823626601084126541648835493045371700544226674322417272262841005371594705004545365747235e-01), SC_(9.9999999999999999999999842699955189013465932001281421724275293317496150518461551450070522837458881109e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984244379990915085756451594420724352506181615168724880517987268394277836820537208e-08), SC_(9.9999999999999823626601084126541648835545998314345580858987181861792397573928396836175807325108722126e-01), SC_(9.9999999999999999999999797665151496512672575460944448443980991599884804476562710089845695917435958559e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368983997441157742208672016780389060803067826541408370757506077953982409354045020349e-08), SC_(9.9999999999999823626601084126541648837012629555179179722927260218085261040048161811016375459124388013e-01), SC_(9.9999999999999999999998550341646493511604466500892578790839616556665193640278310225880785724407544709e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368982602174099182676126730727059206526361154099764624927060214525783872466183570735e-08), SC_(9.9999999999999823626601084126541648845299468166572505483488914483200745200132913147841657667650112251e-01), SC_(9.9999999999999999999991502647383358645162370832661156639227471616268696922080923488631959818690548795e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368977539100528498712226148918365352629143987515671992532207504464108328892666288670e-08), SC_(9.9999999999999823626601084126541648875370323276693886199225526887897859846643155345138926772350687374e-01), SC_(9.9999999999999999999965928335756752839918453116980161751591672862666170368777117428701124587908609453e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368970279435404897545176479134644066163392162470182976085221174518185305793741326348e-08), SC_(9.9999999999999823626601084126541648918487282774148250728064019759324529392333603084109112969178367775e-01), SC_(9.9999999999999999999929258724781556738529177456813685670953702847023445314591815883649676105202852400e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368940864505997040019059290062746569925069524885409964252786317338835460948106778392e-08), SC_(9.9999999999999823626601084126541649093189875566739629519614959070420208255642580905548825940121931430e-01), SC_(9.9999999999999999999780679692569402442300265013064971570372466425859178157576733825908198131987699285e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368849807398347073121861444943772659094897216278741646737071381355664421948639339186e-08), SC_(9.9999999999999823626601084126541649634000719545644057033882023054240208040243552025662346401766613673e-01), SC_(9.9999999999999999999320737166681306222758046040643977416511956004359623278698439732075372267030870083e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339367907282077148797204442304085965117061712515614899191872934513864347901157235423238e-08), SC_(9.9999999999999823626601084126541655231893378163522800298248387460995280333946770846116917329034538910e-01), SC_(9.9999999999999999994559906429427136229143769364723425952028855155249740194855421191953590482078085308e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339366346764834182389292467142661746776091236438803619195121286364687319844173893493476e-08), SC_(9.9999999999999823626601084126541664500193997336582253454645497184310844768074799817844076522836402742e-01), SC_(9.9999999999999999986677509756110898530352971832787543654029019152262997652389389609336337107369615142e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339337697970406192836010879858614998566044159512621383737332091547821849811607674724242e-08), SC_(9.9999999999999823626601084126541834652520305987978653327554973023832914727909864242114546104366084903e-01), SC_(9.9999999999999999841968335338762467481561993888301163770764599754707994341758623881149185074694755289e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339277297705900780051502593970281523194669024989333080442279491784680463520816502287630e-08), SC_(9.9999999999999823626601084126542193384736458619391694864843669367938043381671438303161409970623886827e-01), SC_(9.9999999999999999536877926276787631334960546870434288985588529648484656913003106513691288893822619646e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347338930877620023983677944369332776237006109427317081845711966951580746538887002879820358e-08), SC_(9.9999999999999823626601084126544250859917138190473223391304725718649973288882658177747886271953932422e-01), SC_(9.9999999999999997787060329071317255432323035447851404707394977956242119494602872343353017265141932236e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347337443882944011198960010439106903810652538579480352024950648208329839316293635588603100e-08), SC_(9.9999999999999823626601084126553082491697251118207800546230155540137508099063094596857466425927823906e-01), SC_(9.9999999999999990276036698751558068778177268463046107151131739474110135844605872775801015688710450933e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347330989631641348363271239542502811846788991699353474581910890427060639134430047734297490e-08), SC_(9.9999999999999823626601084126591415897889582553747837641170396655247857205255500510978507287689840137e-01), SC_(9.9999999999999957674686584767796524823243854459064289959166741521393585483588057233391515425043759465e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347319631846815642622439499734718009014549822082854549108785381251314173581414885315662542e-08), SC_(9.9999999999999823626601084126658872611108860249244876145584950016688476535246565595419186258292443884e-01), SC_(9.9999999999999900304884533620746744395368465800054953030815883351146146312303612831065517732773229011e-01) }, 
-      { SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347243643397266587270805230024846048211419922110620093211563709414605666869759177741889575e-08), SC_(9.9999999999999823626601084127110186941136209015989380154898167647750026409555641358058095249233918969e-01), SC_(9.9999999999999516476314464545235306989811486638040330556636280374342959470770590625081711201982913748e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955980974124677123114429557676509936765642358291735237156241336383e-07), SC_(9.9999999999999319329846724669022017019967341198955373940593426943124532306101349357838754575134804672e-01), SC_(9.9999999999999999999999999999999999998145794021824151034992276546952063579470128425871265144837910845e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955940156502946425593198736008045051176468887238363950296254491813e-07), SC_(9.9999999999999319329846724669022017019967341198955378703050216337081182745017901736958240464960405068e-01), SC_(9.9999999999999999999999999999999999997096286393244275505267068708858024015226656760246899478351645257e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258954780552363250056593828209354969702513594221583492471553184767480e-07), SC_(9.9999999999999319329846724669022017019967341198955514001589767282571768416989514908478592083127154610e-01), SC_(9.9999999999999999999999999999999999967280404449567256602953779767272513642826329383296896936334511453e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258951334029898318041593648903720322908808704964940378393576207917041e-07), SC_(9.9999999999999319329846724669022017019967341198955916129729941846749927806159060404736153902129642789e-01), SC_(9.9999999999999999999999999999999999878663001826676768945647883125443218206831309977478477928220369084e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258948933144711312600885957470723023745628170949373881560750953555748e-07), SC_(9.9999999999999319329846724669022017019967341198956196256583849413841704059358485934684771170311742453e-01), SC_(9.9999999999999999999999999999999999816931151408463493158022748508127895283907156125683209694551116137e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258869130587665200731695908960081383342130799000295469791473072747256e-07), SC_(9.9999999999999319329846724669022017019967341198965507338746420068054527430686992535032169173552966857e-01), SC_(9.9999999999999999999999999999999997765038149100416831656707157320637967428984916652321179007384141744e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258627685957770153133593133980665145035680114873452774210778978079915e-07), SC_(9.9999999999999319329846724669022017019967341198993678250429929628074446086529855441319914623154362719e-01), SC_(9.9999999999999999999999999999999991556984612166262947832446823698317069706335425591086224983764511588e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258421150572295508909015353918266640073233700290594972921380352710939e-07), SC_(9.9999999999999319329846724669022017019967341199017776074043794761999080649987720644715597027248174587e-01), SC_(9.9999999999999999999999999999999986246521791538321140093089839324410262526032794132766483926112491627e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842255132118514777407670189754829300268747631146296790579422445972624705e-07), SC_(9.9999999999999319329846724669022017019967341199401528786443527712425345438067349656944088341653514567e-01), SC_(9.9999999999999999999999999999999901678531579286843247844742186526937887456902581105156638999354744039e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842249132571413424185037086397400519451069427140645236224735165905840004e-07), SC_(9.9999999999999319329846724669022017019967341200101534877308935381687120025495954319247999142062675369e-01), SC_(9.9999999999999999999999999999999747417450607020053360449274025997088596471044643048445829829136382687e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842231296823542231304627066474379147971418461402474089476440365802408973e-07), SC_(9.9999999999999319329846724669022017019967341202182547316090968064533441856468444880547247825676367988e-01), SC_(9.9999999999999999999999999999999288822543345030404109540689541271172844228373367259036764063881370048e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842039087394647668632212427575676110678745311162086883568793923335165031e-07), SC_(9.9999999999999319329846724669022017019967341224608868615845002312656511665582975901871759504874941311e-01), SC_(9.9999999999999999999999999999994346710451642389974142975213906820960636379374445956565351614059630902e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934841658447398735556358309747060301320333509931801144888851034884058655532e-07), SC_(9.9999999999999319329846724669022017019967341269020606879448849808405947176818255397645520546374006906e-01), SC_(9.9999999999999999999999999999984559648822034118697642670018561334024590498744684299775778505269027863e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934840183608061598476530676813261559065636727336357731287918603258445366764e-07), SC_(9.9999999999999319329846724669022017019967341441099682450169015952410920161197727026903140647299692453e-01), SC_(9.9999999999999999999999999999946638401340558148651946047567705030830845056234360242303739561838632655e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934828193528051292206344357658886743589301111128518963598083379839657673447e-07), SC_(9.9999999999999319329846724669022017019967342840060119861328629128750878034527981781635225654422106137e-01), SC_(9.9999999999999999999999999999638348013401670654744316922732516978426177414017427009262261336925563479e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934748877232696103813592454820116941209684051311937090005831791112343161288e-07), SC_(9.9999999999999319329846724669022017019967352094406975641213531045050215975771300008788831709701837629e-01), SC_(9.9999999999999999999999999997598957830524833837024438139658451770412376016015958092953747808829656450e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847934481874950634952364767299811340186181120306531842745078965103472502399490e-07), SC_(9.9999999999999319329846724669022017019967383247295778799837784709370916435178396458929578732180700858e-01), SC_(9.9999999999999999999999999990733762848802769686281477679050533338934285198759395857975710003602129690e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847933342778408782224192324924439168123180532060501681987615977634029368548243e-07), SC_(9.9999999999999319329846724669022017019967516153080817270720159934246950567112036678156809229825432235e-01), SC_(9.9999999999999999999999999961445174742154051714084301875704217148541187537855096059097092400694024072e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847929032543676586187857396475419534581990315658212549860689876250787385723628e-07), SC_(9.9999999999999319329846724669022017019968019056135768921138181441265103205309538697382891252120945216e-01), SC_(9.9999999999999999999999999850619897800366537386356514085909706400048252802134135093391024631081738745e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847911536972545136151913381532317733777620652078089146068788547876729151457865e-07), SC_(9.9999999999999319329846724669022017019970060377946947243956993394371848337031533829089368415074808559e-01), SC_(9.9999999999999999999999999400771656029596462132155854082381166377843035855829041461894804373462135765e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847902577708463999396380047940009733278830565248055133343959157340302720794943e-07), SC_(9.9999999999999319329846724669022017019971105713423195580638488382622549748746851072611840267878488728e-01), SC_(9.9999999999999999999999999170409973968557584343607852474403680930842114035832845519902699695157810519e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847647989285227921668367686165032980769628050768350056106529279780532603832282e-07), SC_(9.9999999999999319329846724669022017020000810196764759465041251914736143272209017293844039582768434719e-01), SC_(9.9999999999999999999999992624401632344886083373218220232239390606945954765251975780095954962027272239e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009846438907645281824863768368027568300077601504182004312662800221380829275383904e-07), SC_(9.9999999999999319329846724669022017020141881597325128854724039285802370022242754874876020537873014977e-01), SC_(9.9999999999999999999999961536348215823345292093171053573582920473772803689128464496666682738204352897e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009841887062525403518554932903247618543559292911594144994905529662255117354739849e-07), SC_(9.9999999999999319329846724669022017020672974903996912241211121537209790414118150553427980005002962111e-01), SC_(9.9999999999999999999999844498755752821109090697505791999572940678432515960269259338708291551374737303e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009824324919483702723218122371637399225027352645759580893527121412895707111013620e-07), SC_(9.9999999999999319329846724669022017022722064091923650928573254886982625469118890732918720804524510710e-01), SC_(9.9999999999999999999999392938808970958687504761011729457076667881078317971243170715835542942940393464e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009817565428482563644962904627728510989097751359644354493467083096086339187208330e-07), SC_(9.9999999999999319329846724669022017023510737768788362266311485485756227450378974832092377679991803678e-01), SC_(9.9999999999999999999999219137958499623473836014358012161493624582104854240890708263319642557884861806e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009630348624671314496039615729291454236779256101880353155928839487671162988922551e-07), SC_(9.9999999999999319329846724669022017045354537103352957806206314197552896637668126811954258517244986810e-01), SC_(9.9999999999999999999994405396847011053395844238947397134045523438964312654277770156719238136098706159e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215008572526184149108647950811992179926661630621739828882856212499373187236131029379e-07), SC_(9.9999999999999319329846724669022017168777545358865397807517825483014819699437351674100738601228380122e-01), SC_(9.9999999999999999999967206538267357473277888107689339906705299995384756495713330006522077138572169583e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215004733954343562742623480940246117743770125478140100511273943447634567378369222014e-07), SC_(9.9999999999999319329846724669022017616648630166054528680304725175003972206221300424915897570541271566e-01), SC_(9.9999999999999999999868508714662472956466802703213112702699385122447798347479388747124949224353338883e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053214999230035483505984966394051818744321371397329292681192040684349507761418891909758e-07), SC_(9.9999999999999319329846724669022018258826558029928118677654548589205851912282914450175550855676924925e-01), SC_(9.9999999999999999999726991286997891869462074871935997473736972710130995101576244882136837183815239520e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214976929091572358225539653352024180023743427136947963267525467591349238367985149493e-07), SC_(9.9999999999999319329846724669022020860822393070572890982308845525630962805103619176725979721250650641e-01), SC_(9.9999999999999999999153586718899809846367040941322485484013347658260480960772868024813720567027814869e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214907894098414400447823528115913082892997496460813005829265208945882068721687196666e-07), SC_(9.9999999999999319329846724669022028915583007004632100751723299571667464442788779878635015213124627369e-01), SC_(9.9999999999999999997378550622082170136252649509192643352698093644758233825995519161351205013162641214e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214193318039725492715779176538724988506211699134584676295338092625588475035025178043e-07), SC_(9.9999999999999319329846724669022112289808597467708927534009121067834442200524341778591565854415036979e-01), SC_(9.9999999999999999979005284542482638036123968859275207314080991708558300887607268773826465345205224663e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053213010211086612203603142699170642736300252216873169606767717817746857204044770608679e-07), SC_(9.9999999999999319329846724669022250330573897521238228522914257388920916701116011959677480263339364048e-01), SC_(9.9999999999999999948585095416557507482992244136803439536457229266878604924292248879511097347183803783e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053191290112805841512858375763263652342281052106690909645635693146065087403465219061958e-07), SC_(9.9999999999999319329846724669024784555380184212889027506580893209955368870571913432094013679863344278e-01), SC_(9.9999999999999999390115300444896021538492738163468710010013463119562771059743765776384626179676855666e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053145497621099440080198995280341545003074145525016442341573061438113111410816225415551e-07), SC_(9.9999999999999319329846724669030127462531151412621868774107922913248712196989049461685784554160716899e-01), SC_(9.9999999999999998212693213126049470713585746227646553727652316331162865391432415860665605147328347120e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489052882859054210010913030216828310903355945261993481959874736777572120626813495993188674e-07), SC_(9.9999999999999319329846724669060771208369448838451866598956491231290480330948109563874630876180497041e-01), SC_(9.9999999999999991459698603877622232637633710878481571725729909671554344826759796002135922498494311161e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489051755493273176447072670717276116508260399488513713781207027312034969893028903572590358e-07), SC_(9.9999999999999319329846724669192308289423239242040743096928289331227490072441079427799556113222271577e-01), SC_(9.9999999999999962472733238749384422970965768757757599635025330666384174798629655968531799115371160294e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489046862199317125440755024556694521491354161201697624160772509703061122565393668811817136e-07), SC_(9.9999999999999319329846724669763240647443729014493966705852363977926545955101459747443915045664551496e-01), SC_(9.9999999999999836655766987208579146602802040142454620588271990681072331679434099761085712033180570671e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489038251288889943239167752811894722748367153838756954161625765568707773210439624545921478e-07), SC_(9.9999999999999319329846724670767931442447974375683073579915163592952031321850626688743091611773668023e-01), SC_(9.9999999999999615250996224948944509039314474257267912400087023361825188641127477992106149009746411381e-01) }, 
-      { SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891488980640606647888142365830331917649771691767589810068992566817151125814978286756205585390e-07), SC_(9.9999999999999319329846724677489743570442417244709076104730595808659584871115971636470773824443546547e-01), SC_(9.9999999999998133958163936881497442222871595788564025195624873791580406848800097877313533660170298687e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504567319960022721346816037962173892841336896027386566548394676180598e-07), SC_(9.9999999999997167877490123290575176505761100552377099727665957846360521005247448246132368056436772784e-01), SC_(9.9999999999999999999999999999999999992285046636067848378528499285215689535137479044898469780951150270e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504566973533855514004619262803179781957221390018435644578624309329898e-07), SC_(9.9999999999997167877490123290575176505761100552377182175965820841341232764665265396975447646863066386e-01), SC_(9.9999999999999999999999999999999999987918270503919668664999578736804750746011920738219984120577287869e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504557131774327161501320092679290556448751047635353612407596717586362e-07), SC_(9.9999999999997167877490123290575176505761100552379524482689687448744769575907381980776888264605639168e-01), SC_(9.9999999999999999999999999999999999863860780986884180425089126971830700918453063357242982975184017076e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504527880546129746481115845845231093346754425741629498399069682842334e-07), SC_(9.9999999999997167877490123290575176505761100552386486179761311700970498438839219570546689261009711801e-01), SC_(9.9999999999999999999999999999999999495142776344812982992059863192172714171490171558654797281540266116e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504507503821127817647691711484863183013760268426759018206375406192843e-07), SC_(9.9999999999997167877490123290575176505761100552391335773966992156739328266023587991784922376990606984e-01), SC_(9.9999999999999999999999999999999999238289787706361089951325456686009457169774506097102740417782505816e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370503830205811135274536303369144651881876236709706678074901874583413829e-07), SC_(9.9999999999997167877490123290575176505761100552552530495123989796858450805764269121994562909130935259e-01), SC_(9.9999999999999999999999999999999990700803118528985291545884769305647204287216931895178545311281835943e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370501781023762284255805712252654321261921225003725049928132501496931467e-07), SC_(9.9999999999997167877490123290575176505761100553040229150798619337315698724480005387324464534570486263e-01), SC_(9.9999999999999999999999999999999964870423925512060966132301152865590520752530529547540624542740109577e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370500028122467477502029746431956342069317405965154384175030052747220173e-07), SC_(9.9999999999997167877490123290575176505761100553457413951674124184981686768032710704003190624817972589e-01), SC_(9.9999999999999999999999999999999942774727177545554007677723446780446116413610335367853367223434118752e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370472113542411208175994338805179561083297183475242903084573163826072386e-07), SC_(9.9999999999997167877490123290575176505761100560100993117711481853742658985968971772151230934156727122e-01), SC_(9.9999999999999999999999999999999590905459011959386459190650015723887967005434823467365714880645726672e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370421194355570427007050504852600406961585340823621264655921918015185573e-07), SC_(9.9999999999997167877490123290575176505761100572219593797538004858204352248822977925551689147249445861e-01), SC_(9.9999999999999999999999999999998949058188763361623084396630270966261976263242815554547294203193666512e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023370269819299594369895711463851790004839185469944915309893679408449373544e-07), SC_(9.9999999999997167877490123290575176505761100608246364256311511246998448075211580532590509631399884636e-01), SC_(9.9999999999999999999999999999997040943144315209111907210730661920275351173608039190004893750023977774e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023368638504859170267251222687277124769729086071054636009104631118972824270e-07), SC_(9.9999999999997167877490123290575176505761100996493889664576011305521750996529189741134548415949447363e-01), SC_(9.9999999999999999999999999999976477874771339090009915002507149429340380462764557664367999784240270741e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023365407947828198485673634393816099817482086401304188547059217337250581480e-07), SC_(9.9999999999997167877490123290575176505761101765355944633566454827904993127059916223460462914590134398e-01), SC_(9.9999999999999999999999999999935756010571202895350340792806998362305133743977026851728049590394417363e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023352890733028621657824020741979952007770953000928491402754748038976702936e-07), SC_(9.9999999999997167877490123290575176505761104744412312010528568123645313265276175241210460286240533889e-01), SC_(9.9999999999999999999999999999777973833582681269995232946550256442192522446093098762264164271428210916e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798023251128864346401643001373493160239639100546160136758992213432041957207879e-07), SC_(9.9999999999997167877490123290575176505761128963405730913478723527618090611511673969599215592536522634e-01), SC_(9.9999999999999999999999999998495243655009445475845322436852759090907472060880969395846045949389765894e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798022577957840853899834712299241316322304141140523054289108401467322215741735e-07), SC_(9.9999999999997167877490123290575176505761289175917537997074789001522245224699682658024690717948253838e-01), SC_(9.9999999999999999999999999990009778535737945732779091881378483357869054963949537905607237534027724567e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798020311863607820843920531976198224283732823895510084179735352424108138004264e-07), SC_(9.9999999999997167877490123290575176505761828498966801445450551240848256128552631331247157551568768920e-01), SC_(9.9999999999999999999999999961445174742154604706548697523030082768931474832281986625583477088037054149e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798010644155585126229003298674682724121519317625171809308161769244388202529612e-07), SC_(9.9999999999997167877490123290575176505764129381999017478232323788982899380670259452038069826029112772e-01), SC_(9.9999999999999999999999999839581641780994472943636188013250274866449982085556351662148256364053029684e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797974062453008474872890952046465426561427222832588179363112458893143429266595e-07), SC_(9.9999999999997167877490123290575176505772835708105536615270491562487683348405214292417389285256737678e-01), SC_(9.9999999999999999999999999378461435496302843351598181730493722485083138776466160205935257965033089783e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797825574535457574344681368455217143384992154076778409277616780456766943742354e-07), SC_(9.9999999999997167877490123290575176505808175349019385144592261200121151318764807011837810397122125633e-01), SC_(9.9999999999999999999999997506739390072487447425305698043480476016679559771483581735764231370837656945e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519797749535722194419092453915044420191891594303635830702357929060369172405215213e-07), SC_(9.9999999999997167877490123290575176505826272339000498882015996493359135272815639781193342522188793177e-01), SC_(9.9999999999999999999999996548253841618856054130243818997223700135205133225658176509770357052637670085e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519795588800041440490282766660183003868160995254186398022589509059605976063569752e-07), SC_(9.9999999999997167877490123290575176506340520395859457787579162612859334152853919065855293701044533236e-01), SC_(9.9999999999999999999999969311717194691945522471818711824452903409866088879160632773248980735684910378e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519785327116469311009828107868315001107307336506717159329689299241463084490112062e-07), SC_(9.9999999999997167877490123290575176508782767674910176758625863026903127194041228494595104524956652471e-01), SC_(9.9999999999999999999999839960995049005340645227591656563930031599385880092464590490415304776577046603e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519746694825028994898983431970116687751626592399977858215655440787518144128520073e-07), SC_(9.9999999999997167877490123290575176517977127254449150368154929825366512986291853219552290524587142725e-01), SC_(9.9999999999999999999999352992676368864367647819262309970158003209689695660980041580737124402817504908e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519597641900240191104358911316533866687425755019470219287745091827259275377502300e-07), SC_(9.9999999999997167877490123290575176553451238051306054666081039005106925921131029918712818652712133854e-01), SC_(9.9999999999999999999997474148593539917698150201844446228935130789675973760071594191468105226804499762e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519540272938980107538028670800911157631961159840445305195048303061642846793577703e-07), SC_(9.9999999999997167877490123290575176567104864043042814697861026257827507343866055045758938026386816631e-01), SC_(9.9999999999999999999996751000533518437361583262287349555969600402756313222370636870700035149174127720e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693517951331765262398696010858370088079269447705112672248212678288735938471276511806e-07), SC_(9.9999999999997167877490123290575176945267689938719877413349889302394292875123053334706059570089926591e-01), SC_(9.9999999999999999999976722056274740317337866485011977395650652906374677086648468187895380859004493085e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693508973411001681394521394392290360764785090317417205821361726771570390497849868485e-07), SC_(9.9999999999997167877490123290575179081983600370809519053207036729729697274174564177291670398492925249e-01), SC_(9.9999999999999999999863553439646370959698077510893301871327813314469116833523567847867292313918366987e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693476394792407539127377560431849908899812062272159278122302296608565434794191799971e-07), SC_(9.9999999999997167877490123290575186835588752733148505008653373892823256677574574848449717256671734848e-01), SC_(9.9999999999999999999452892965461948012512571278401751905959364959400449476432342302488664696531517855e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693429682087588784282163645436431890257354094024564849720599871889865344524805073483e-07), SC_(9.9999999999997167877490123290575197953060407243441558329023300608609582105195218341322188920989116641e-01), SC_(9.9999999999999999998864069303222444240802622090588956682079774106401539748816629610457811354285545331e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419693240410145798146977148968072294894552357448042091516220592065130852858504286540922e-07), SC_(9.9999999999997167877490123290575242999166301045156389484335642831519304843728875047182897771249791095e-01), SC_(9.9999999999999999996478255885721523210095264314878691951645003774580687936694835248944576677859047951e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419692654498300157459776195335091764111546411313651355535679164343538911436570631511110e-07), SC_(9.9999999999997167877490123290575382444277887409101784344871580266462630939097404448312473195206671603e-01), SC_(9.9999999999999999989092711416861275848747037419474868418371747978361424566152166535475015370572668484e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419686589768541452411308004982525083572117758672534991785085946823891141640212192810373e-07), SC_(9.9999999999997167877490123290576825830214246160602012860409266394519009008181429290942452902987834603e-01), SC_(9.9999999999999999912645492167423745863298328545027488810405830261465356331208319357505213555195224762e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419676548536598358761442524616151336799503858664528741236350684233504853282214645793356e-07), SC_(9.9999999999997167877490123290579215610723356971088732358081518312540420341561848878819627050824760541e-01), SC_(9.9999999999999999786073610083754392860445226392386491847849968111786480849442061726846806476511006677e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419492206331449367331588247576378918688905397486734782038777936246419227550687252701594e-07), SC_(9.9999999999997167877490123290623088455347224805764144363421326932996661725714254839299825124756603956e-01), SC_(9.9999999999999997462400580181300220492183812887515557221797210954273980698432270984487628364343391828e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419103557588183855114403222735929297975944320556539914505343353649289635852689966420844e-07), SC_(9.9999999999997167877490123290715585590839165120329661702014048283042612428349161688230109643371044387e-01), SC_(9.9999999999999992563399821773074211220185976163635506853655730627087860783791978784397647640883557366e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019416874498955404485243804576378311808812656691281844931668386524484909153902062933428600e-07), SC_(9.9999999999997167877490123291246094287826809959870955238304726169966744942246522779824261880220246378e-01), SC_(9.9999999999999964465637712036270052807157672101888717360010877171083471599149536724978627149845233546e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019407306351914871477819952798660381542937170711984029192719614433057379864027769491627487e-07), SC_(9.9999999999997167877490123293523282130449956855028506911294025232684179484470249345750490633565966138e-01), SC_(9.9999999999999843857092282855302421456953418311029397913695294229646075039833323326927599521059212761e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019365776125548480150038455417870652043193057735143775573346193513665512619491609103806598e-07), SC_(9.9999999999997167877490123303407340786980095472948006561215266073542124622607347419602707684254569882e-01), SC_(9.9999999999999320359682368882290826897897002608860341109323993758571716878100230648820175649841518560e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019292693849586012255812533450199613173786061778930518178261035859109435079896963457670239e-07), SC_(9.9999999999997167877490123320800684516748944185533984546000770534573667828427532374758723560675806969e-01), SC_(9.9999999999998399141920648926420907629288919194572456523347583032654330074068895656427313245182187354e-01) }, 
-      { SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409018803742093136530293668420315854633518442975086485262871525074775594507641085085789333598e-07), SC_(9.9999999999997167877490123437169610568908742049910067594780109958854751982372358538280958928285413963e-01), SC_(9.9999999999992235800170088861254908226957093950897252155788312361934881068715393259776272869338631818e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107903096194033471248804708001515271382909281253125005321108104078130e-07), SC_(9.9999999999989026983078307018885860924222169389350706796690044560554674289147189718510991235918733910e-01), SC_(9.9999999999999999999999999999999999970108526902608609669041716627051175184210503786986631058551704941e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107900454200753831529683443354742003521420983480814490189577116164245e-07), SC_(9.9999999999989026983078307018885860924222169389351944480559476968150264757991873185772327325232992520e-01), SC_(9.9999999999999999999999999999999999953189517140777718573236360185377321272284942988578246355129785851e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107825396757075869090547337565117450287041206985886287216309025631965e-07), SC_(9.9999999999989026983078307018885860924222169389387106336585739720357460048763817671401387584537951331e-01), SC_(9.9999999999999999999999999999999999472530602497856663868431799030441083432180384637564804098309622967e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107602314450846605632177037505843085712369883497888458681238050019733e-07), SC_(9.9999999999989026983078307018885860924222169389491612799226474280448836626651750963146099177614688505e-01), SC_(9.9999999999999999999999999999999998043938128069098385600877564230769220144983295582652469370772868662e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107446912880144986786208698832042000262452519724159349742004427335386e-07), SC_(9.9999999999989026983078307018885860924222169389564413142370451561488561715377812257382207711122397678e-01), SC_(9.9999999999999999999999999999999997048765009361133882181729345546396007852462514060198258749014123311e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832102281550213869674546799957108631588534088491853756350410772923164267e-07), SC_(9.9999999999989026983078307018885860924222169391984209627503499563244190882671591089540155284123647671e-01), SC_(9.9999999999999999999999999999999963970398744165201967075761891084759796374119379603338282198026689212e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832086653616430846835003335484508507104875752511362146811628673508318464e-07), SC_(9.9999999999989026983078307018885860924222169399305364342341693204185112114057855915306950320413517279e-01), SC_(9.9999999999999999999999999999999863890975276340600998265965621538264010542301289237624449553500293813e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832073285245680783436365021644193666935279541363783712762854156073245830e-07), SC_(9.9999999999989026983078307018885860924222169405567990733352721367852182194896899610336624144103071116e-01), SC_(9.9999999999999999999999999999999778281523896153653087700622817569655637754909243623603598976108742037e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831860396786627146962492032017394220016072566617379480084310072957170090e-07), SC_(9.9999999999989026983078307018885860924222169505298983158488119819379954338801420331963311429245195999e-01), SC_(9.9999999999999999999999999999998414969230610991777109874345228789090900443402294471323685818355871682e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831472065412809344138155817751432351380491536127434654991066383295064779e-07), SC_(9.9999999999989026983078307018885860924222169687219005844678768260926654867135664068689552905145760169e-01), SC_(9.9999999999999999999999999999995928141442258493241573862539559055792130783516510381052114173510894486e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679830317614858979030052878262135934090742591817282901346167718653772398165e-07), SC_(9.9999999999989026983078307018885860924222170228039771568933931951136139788994804659330433336555186198e-01), SC_(9.9999999999999999999999999999988535177826367045531220948492289894138864954679376256783734878055398219e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679817876517169034195108142716083156798089771532624112401901734928150457916e-07), SC_(9.9999999999989026983078307018885860924222176056270315356430193625904251318114589670029067778281111675e-01), SC_(9.9999999999999999999999999999908863872495578142400966351592297734136819688483692248613437788350145263e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679793238915355855121979764704928653539732213256568458588348277616115936425e-07), SC_(9.9999999999989026983078307018885860924222187598147647394418680848426594211718773305397846785145006909e-01), SC_(9.9999999999999999999999999999751087609854167119880668260660489987908314267904343564835224785141024541e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679697777311958858860092096081791287862443558999908956124381385728435871621e-07), SC_(9.9999999999989026983078307018885860924222232318657568876180890242677208008871231909478528552510702782e-01), SC_(9.9999999999999999999999999999139762890673179151496807090370157112530490132094364871799064062579321941e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599678921698023984371370721753262016862178540793864114810161834429944171942154e-07), SC_(9.9999999999989026983078307018885860924222595885371961729429698269862720095675149810719308765556906032e-01), SC_(9.9999999999999999999999999994169843720028775405061229361031111152097735198322542613211945817318671038e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599673787809511887912046655466682780386355798635475760798841548287570164184798e-07), SC_(9.9999999999989026983078307018885860924225000937287821494857491767917405513184776157611630538853480107e-01), SC_(9.9999999999999999999999999961293034183194393313475873262734047353975162259520755684931835969019296493e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599656505611163631129380111634514688115070578219936469336879361578207824639456e-07), SC_(9.9999999999989026983078307018885860924233097058609858201822453771548425054686217719049072082024385264e-01), SC_(9.9999999999999999999999999850619897800376787198437449318171470704599906491448911342046840782601245010e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599582775558288639100760358368633720147351433093085355914095435617212519522758e-07), SC_(9.9999999999989026983078307018885860924267637077253743719381848528018748568724870331372967653122808821e-01), SC_(9.9999999999999999999999999378461435496336575883774824938411955559074613996402228623266120693709863383e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599303787936930792961163336108190354395511306681258826472164838322850860910225e-07), SC_(9.9999999999989026983078307018885860924398333275986319508310709753738782581252201247055001214018942572e-01), SC_(9.9999999999999999999999997591857992724877937458454021947497086065575435326407571104820301090814880336e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715598171355928576253866111045165523521567236036949918425554181900676925660042346e-07), SC_(9.9999999999989026983078307018885860924928839103071727378210706721265561568122146029958802453314365347e-01), SC_(9.9999999999999999999999990339898515154613071635340045536877092307150732732340105787826746491305801191e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715597591451600757977135670153003542755539888806358948250499251796236656962665705e-07), SC_(9.9999999999989026983078307018885860925200504530037764160657973276121444464790389644979681885644458251e-01), SC_(9.9999999999999999999999986626260384847423952734929724100904702903791675090937310284237745250944983361e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715581112762379187408317063295029814544727284291770678947874960587448042652558769e-07), SC_(9.9999999999989026983078307018885860932920209192461747402614406665049257019666142438076407430037055667e-01), SC_(9.9999999999999999999999881098700587288247832597151103605635743964685013853453293961424138360690420160e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715502852799357604221663639557734917944748960478412362347838203865248769659623355e-07), SC_(9.9999999999989026983078307018885860969582336458507963398833294334231396300385700701892482298530142983e-01), SC_(9.9999999999999999999999379931234141933946893590481434463286919694833669390475615712244697346430866841e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031715208226515248673879098484765620471112612063317466548070697192251453501986600915e-07), SC_(9.9999999999989026983078307018885861107604716062047148462747911121830087319278661020847047270179460595e-01), SC_(9.9999999999999999999997493179660871197041779835610813482278647333869848634712450964532866047092403825e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031714071485521410960254282128622416553925572464808908945616414863213921142226274889e-07), SC_(9.9999999999989026983078307018885861640129156089146827698947312596345547421867782291159570669386301169e-01), SC_(9.9999999999999999999990213625954346890649753385660773651087551863142219402458725723761462436429945169e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031713633965424904117003134182295298718070777031201083939082887253281125820532257935e-07), SC_(9.9999999999989026983078307018885861845092420065682944348068875191493020856025132209076481205372792059e-01), SC_(9.9999999999999999999987411799454316610847002595685274381240095884266946017684431754699992871541027766e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031701516024287413559832139183003491091597646059608522180835976113410618283410169977e-07), SC_(9.9999999999989026983078307018885867521935125225296908009106072592965662408630522200326394317685221677e-01), SC_(9.9999999999999999999909809950131500266788199396969406738926245096810260679828847814956622962116221842e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031633046582403936252845195678176423157074888990882280078300689736883213343980818786e-07), SC_(9.9999999999989026983078307018885899597536687609200147282322528037489151576803223974053732528543909021e-01), SC_(9.9999999999999999999471339813003960776062137781187906292929882395257589520514559667450864752218430447e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031384588181932838025262970928620326102025598785801692207484223000006661430012525337e-07), SC_(9.9999999999989026983078307018886015991835211332249395737048106929646825409683659562257137396370848256e-01), SC_(9.9999999999999999997880241858525953189052350068168593222034704311324796564195872417166517536312788898e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031028337228952492376351260370890844094754877521151377003410209073683185344619981636e-07), SC_(9.9999999999989026983078307018886182883273343160009262770349787543088101053380706217084800578023382578e-01), SC_(9.9999999999999999995598853257886527448520701476570658946808329977577822811789613020170952228100302744e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439029584868907069255500608866251391973685624687712882106286498836224160366282981110458e-07), SC_(9.9999999999989026983078307018886859099019915829661293455445895313643814104117855349533938806539603096e-01), SC_(9.9999999999999999986355054336427308757141965455350596697676936157509858239509839340232634272240400838e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439025116455994953671877470219084162076155892920003879502513067639677938198739662960927e-07), SC_(9.9999999999989026983078307018888952398282222478637507802970484007201720291769571087569552827586034358e-01), SC_(9.9999999999999999957739871147814405728599082832807011178440399602781138553001066913498882342830010263e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438978864247639862184525414192706300176636736360472797445428213678999359978854266120848e-07), SC_(9.9999999999989026983078307018910619982620109204984303928430286842469291904637844347174430900770836580e-01), SC_(9.9999999999999999661546246926051784268474501274989901776413040046259344490940284876134757630900069192e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438902285542495227124341383054757797663759344045758477517847541973233898978829372153982e-07), SC_(9.9999999999989026983078307018946494497831767972461149130959523573492072276579933476014729128175115955e-01), SC_(9.9999999999999999171145355343491768289508528436381720333664842021573743759210487231068504671670443189e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431437496413488765217806262702881227247250623088148925302031905907088641819454540343874186e-07), SC_(9.9999999999989026983078307019605097673243601597006007403058256538443561567636716707518977114313663148e-01), SC_(9.9999999999999990168108449743606002847441553921883698265863442618033472080858632544928771045926965225e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431434532412887640466749284164738824881784334311664001545197888103949173070366854399116367e-07), SC_(9.9999999999989026983078307020993631005735774244026019293853871694111540160414240205761313844201406966e-01), SC_(9.9999999999999971187002217959087323173560732681698379775362309694647468752038179673752880159163870522e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431417532663777460721969123690587178806676168376119053300570692026523698515712030712374606e-07), SC_(9.9999999999989026983078307028957434479504108249240089304813655485420999652301749135086139637097110868e-01), SC_(9.9999999999999862322637058397128185488455532972589312411368436792120154460566668139909646852780949929e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431344561905293841493760005304658577179168039863128255809059202769910548339222250117388680e-07), SC_(9.9999999999989026983078307063141749561387803656090429100012864572302954988689841283538618477714008249e-01), SC_(9.9999999999999395026605449673563299853397025407274751112097631438983757622453751488640801116227701705e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431027834737001583164022151543991114270505689527168354561330683321651894276841351111778587e-07), SC_(9.9999999999989026983078307211517640683936959551904991129332313203717276340377390423336322523063125194e-01), SC_(9.9999999999997366743606597945152331833347467614778702894661312755887099262364020437917686501253171898e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159430470478219997915909792761623275101147427478131110896026055816462066094316664979251685570e-07), SC_(9.9999999999989026983078307472620186225812244609602573167006560914515309216662220933690526820457716979e-01), SC_(9.9999999999993797498966698260637402811317670813394020454897865146415487410462531350636259551443366488e-01) }, 
-      { SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159426741524183352168712899766088409942281352490753470062168070367937344186650919264314254242e-07), SC_(9.9999999999989026983078309219508150165067777566184679418777424752658635563276321058501100051835654684e-01), SC_(9.9999999999969917722196020780320284262567048631317441886654680877206003792323951839773300049769573616e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187188024455980722262237911102180287248979756962962416426993657215152e-07), SC_(9.9999999999955982472487817910948653715178849853463483574205866503167314031035602389320902655227834433e-01), SC_(9.9999999999999999999999999999999999880092343898358128047250264559837632328362055940615670265324671904e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187166797823444561476793342312805184853085502785745927702307646102420e-07), SC_(9.9999999999955982472487817910948653715178849853483399886233065839366457930504335474328766605043506174e-01), SC_(9.9999999999999999999999999999999999812222861605128985345293462203372186040620321974504758697325728818e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097186563761930683715596611854215313824322261695474395477570588953585059e-07), SC_(9.9999999999955982472487817910948653715178849854049210359626128671650656791316218112680278929319043539e-01), SC_(9.9999999999999999999999999999999997884091596497904999815966187998941173726924884334414390040209532861e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097184771446190844436112047118280414122885768141305166929554850247161705e-07), SC_(9.9999999999955982472487817910948653715178849855730886408103860204262946896921712420232095255551567079e-01), SC_(9.9999999999999999999999999999999992153387908022065829869570258067821558919315117575594903793021437759e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097183522899473392035641581065588091655081181320926988617852756554907912e-07), SC_(9.9999999999955982472487817910948653715178849856902360308307110931287693651967845821839444541733892043e-01), SC_(9.9999999999999999999999999999999988161317136172190513631843512903344564348158436749001441499884379863e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097142022697304830313504182990676907223798385612652260547381020438842490e-07), SC_(9.9999999999955982472487817910948653715178849895840754053659177429780214325347654915479068079781854750e-01), SC_(9.9999999999999999999999999999999855469651067784065201855192192422301904189056004405188164838940610448e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690097016462798925029837596991637332884704747220485179058582368718689791583e-07), SC_(9.9999999999955982472487817910948653715178850013649837052362701945085585511660558159848576263346919608e-01), SC_(9.9999999999999999999999999999999454007700600118529097204137621461115127580548255084379799335456761978e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690096909056964207141316114285599267208859624224761043105221257490877635325e-07), SC_(9.9999999999955982472487817910948653715178850114425507151665537607608681031930567242690826481802676641e-01), SC_(9.9999999999999999999999999999999110591080693168323418682454813843029453597348930186594197303585890903e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690095198641905113091329941041266102235322123206108025861308747000871272064e-07), SC_(9.9999999999955982472487817910948653715178851719256605768261366868483106921409871257558407988496522809e-01), SC_(9.9999999999999999999999999999993641754496769709105679571418148789967517605237085759187468174679338137e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690092078661457843725339408919218688013846928704563308962638958335674499504e-07), SC_(9.9999999999955982472487817910948653715178854646640589107169886355793339496698144643517107870296504088e-01), SC_(9.9999999999999999999999999999983666010234911940185311777512659635441655463297707972922679240877058854e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257690082803430564499033876791174202568228972647681834473219663756424516797925e-07), SC_(9.9999999999955982472487817910948653715178863349311268569694847449616063612732974667921354770519105526e-01), SC_(9.9999999999999999999999999999954009628432048419520868389487473479298118178224999377417181362984651177e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689982847608933132131929887691426437587541071966318997079292219270117668711e-07), SC_(9.9999999999955982472487817910948653715178957134857758528720558951708775329464209195865976424566725239e-01), SC_(9.9999999999999999999999999999634413486427028124749143340101328107246586302409810188896190435444073862e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689784901109867124964172110259038345854431622434539180124742337455003748606e-07), SC_(9.9999999999955982472487817910948653715179142862114937653917491507732534120653060931102944423513870594e-01), SC_(9.9999999999999999999999999999001504503314394193685878183696615699619218247131511919200849609213633159e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689017931567500581823576510803408114673505630397567865833648371141238823496e-07), SC_(9.9999999999955982472487817910948653715179862486610019865710604191221393983502184044987512952109122061e-01), SC_(9.9999999999999999999999999996549216054526510292425657025884832694371838527372515931174870068879305255e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257682782658377477100144929799932177740322433508613034066551090248006620641743e-07), SC_(9.9999999999955982472487817910948653715185712856244288715426212756187784411159104387049563143027750709e-01), SC_(9.9999999999999999999999999976612715875196342123312716180542695095723186383751542806086499801671299481e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257641535329791255483641068058392341802319079291588221891803789968531674172950e-07), SC_(9.9999999999955982472487817910948653715224413986299286620185120146645031252037119131179816560918004744e-01), SC_(9.9999999999999999999999999844729581216103595629548277021523783967967007565468711892824466966548474263e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391257502684532333694616908657145773721851409588664294286537345901373811686329934e-07), SC_(9.9999999999955982472487817910948653715354693520873563920404164608810572792553088121981656131100823545e-01), SC_(9.9999999999999999999999999400771656029769586620609575747186112017891716528106870671371789835855090831e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391256910313328625492576145028198979155560663866338446380910081492576060421285075e-07), SC_(9.9999999999955982472487817910948653715910497636711622498240653888938375388592390408343871164950177997e-01), SC_(9.9999999999999999999999997506739390073172020411946742479000146457700092276455602824337077640533414788e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391254668836120360934124035648711602991972814496901787213826858569981954884663191e-07), SC_(9.9999999999955982472487817910948653718013608405958816067538274980209988751973751388697818172124007286e-01), SC_(9.9999999999999999999999990339898515156741160474147903823661893865138160657978815774383397352093913640e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391245570509376393472133910477544695632071647477319015269004042966374520404328216e-07), SC_(9.9999999999955982472487817910948653726550295233206389983689641022214030880325722164702415170963562656e-01), SC_(9.9999999999999999999999961249145434291543126718466386720234496242386032480299056743202142381584889206e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391240911369564195887020191572286491902745528716532485208293138698102038912139365e-07), SC_(9.9999999999955982472487817910948653730921826238889746783755010748701772922594922000504776763615717930e-01), SC_(9.9999999999999999999999946352133086857945785377171867617733972888089630697362551804055458485952522588e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391108516225534317309392300435295618655774255743817475277967044785983815868880376e-07), SC_(9.9999999999955982472487817910948653855144215018319548458197421974344045541600175307990897507590952785e-01), SC_(9.9999999999999999999999523035346114741730012469260346628680051430427876182017982741328862808269605395e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345390479750251693835035126779629636221568318419655903246800206781377798482667600698e-07), SC_(9.9999999999955982472487817910948654445096451001100335278436851299798127003782766269058934467776238826e-01), SC_(9.9999999999999999999997512635389576466119510551241852132704394706695616835673123038134031682818877877e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345388112626945033644945346666856242699850935784394566606338997205180362205887473077e-07), SC_(9.9999999999955982472487817910948656666097182133891913939073517699354030532519421028248157087795697536e-01), SC_(9.9999999999999999999989944056950505735129040391643032751461380845893982225223485840643787497556567176e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345378979680411470249605830340924529504995954887968181527817740538488324013043941263e-07), SC_(9.9999999999955982472487817910948665235266718578697069482195571747758295023794907868513987129868148950e-01), SC_(9.9999999999999999999960742611455618963380299797379620550577721773508296643454667026533941813787825767e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345375464501782021647295145243131540576860826519351575358719373783841091584271523928e-07), SC_(9.9999999999955982472487817910948668533453291327636870112427162375055612962663922895188911524321863483e-01), SC_(9.9999999999999999999949503270813975687418992467779681709402130841565640134405305787812092098281136968e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345278105024904239786822615067852234034482023367257216619596737152400848064548314705e-07), SC_(9.9999999999955982472487817910948759882927448358141327899133604969857934820124452477454815739127932676e-01), SC_(9.9999999999999999999638208613935264058496397615723919183749507798187049955673351428264558024128337230e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880344727999279360942267020322377621854727044591802052962509191957289250548858270889808e-07), SC_(9.9999999999955982472487817910949276030632814771188701984275300400184584028263787051143060939198256235e-01), SC_(9.9999999999999999997879314823648393711467089337055779335504619983903504977608755691441302671332911765e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880342731803752307417385156223396344123887783564506969266171962222069933107395503799021e-07), SC_(9.9999999999955982472487817910951149000964607605365004662483533897761463774996192884626331924365844554e-01), SC_(9.9999999999999999991496731210991831891340450360052219894483091186106758372993697845286523801678682142e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880339869567830722446525428534103794048546407429919094206792468249407412787658641612750e-07), SC_(9.9999999999955982472487817910953834550997691427432222203281811980717795099762566117492556524409921271e-01), SC_(9.9999999999999999982345092585876654722304658366183440391576481599003517558539144950511192512409349935e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880328272274271223911968828026752137453709180468231871960685125691908414707751826176119e-07), SC_(9.9999999999955982472487817910964715943362143130717707063049217040617296796971358459216051728392945327e-01), SC_(9.9999999999999999945264208062865656210843251542096076958235906026830172416921864002480923400080284752e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880292371592904521896474617530844915666985654189852349027144000193065478238421022087780e-07), SC_(9.9999999999955982472487817910998400474852017435443592700464957070855861751232070767521872236986602252e-01), SC_(9.9999999999999999830476304037984503249702361979401509587808404034970629111339855965613774113444144859e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879920766321117700787942922689971911604797190892277160528700299866409119530209912452866e-07), SC_(9.9999999999955982472487817911347066544764449586029158925448075362718159629442395592308657131637646851e-01), SC_(9.9999999999999998642315281763658959310993262866514779382228849213767483204803532468143271233602703944e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879305508119392888052858183028989642845544396631553261107567896507972813230559496782474e-07), SC_(9.9999999999955982472487817911924344843711307333995567906003401772889553360164890033430931978290404720e-01), SC_(9.9999999999999996675104724149760340168377573591455751139245616658261226801932661955665838943085288217e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850868010275195312908864100820037823148128934498700447555637626347184556418624926955437564e-07), SC_(9.9999999999955982472487817922522322782635005843255714981446042930933498973605051418609994978541640709e-01), SC_(9.9999999999999960560021013495460095922268317460242495248740846070487810482068344717640216687466282108e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850844196531200621750366610141552894225318947058009888996747170916953421599804994599241803e-07), SC_(9.9999999999955982472487817944866043819221796535201516702937308624904937636564139106763729365961821847e-01), SC_(9.9999999999999884418575891201625416684083526806820859405778105977440346495058119815600936492205752560e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850707615022704915335641342506134591651821613850225498202144631931340078807535026919676607e-07), SC_(9.9999999999955982472487818073016372690843162259410699717837655491508662102702379297083677229569728913e-01), SC_(9.9999999999999447716416156708883433287167918962672011359604725002478067198428354072871172053687081998e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850121344236873112895099586871119553175124196640769661130954408970804009647936630837496025e-07), SC_(9.9999999999955982472487818623096649586678631721110968395919954828591710702252600344948172726817579576e-01), SC_(9.9999999999997573189467510257079960802806657379407871384244696251063991014219090525575515280302290091e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726847576655244902906005566334504361456219113911500940354770807551122145792885612521794419471e-07), SC_(9.9999999999955982472487821010701932238988504428000333669975847229758775993925147918181329733927608364e-01), SC_(9.9999999999989436867128671076133682580771078984890129182749663656713197714085563766001898243149552750e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726843098671871802005320286077286220695108885668328565798214645957321054950003417480994503413e-07), SC_(9.9999999999955982472487825212259289928732187777989320320666315870563872575749953499548413781890275177e-01), SC_(9.9999999999975119079663688278376715846251426563796308445212698563593673321841853261039113087313521082e-01) }, 
-      { SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726813139043401097512248917876292813572713935482541830510369495864397672970818960106228432686e-07), SC_(9.9999999999955982472487853322479214115160234863039083300485613119635570612487484190177023996176048437e-01), SC_(9.9999999999879326943509256523758084292288115832825796517407920013962322002165712947366819431214661411e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941659704656507914831235628369455928415009712322152040828670146040529e-06), SC_(9.9999999999939060790161031790048854092626781629036776887146727588412807536192754578343529277325609624e-01), SC_(9.9999999999999999999999999999999999833996177671408297742452135308707385067738603599494870829073693395e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941656246952102842271499023117633576848543175013395946585110335619340e-06), SC_(9.9999999999939060790161031790048854092626781629074949445740460548121768467634848621165987434589495111e-01), SC_(9.9999999999999999999999999999999999740035592947874202410758236047782881518649225518053889474598983870e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941558015644839953572073947408240926358477325432885149552783773554354e-06), SC_(9.9999999999939060790161031790048854092626781630159408928954415857052363578801535612682831034961757373e-01), SC_(9.9999999999999999999999999999999997070671764438515137524417910053253229401795788033562340475781078446e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941266057039612972413310616646054898103022484543966302862137135129080e-06), SC_(9.9999999999939060790161031790048854092626781633382589877742782594561533907495048184638065533648975314e-01), SC_(9.9999999999999999999999999999999989136910503079640848733645380910779967035016691223993670221580339693e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941062675486862218707412661013696462361966404619738353912504869475077e-06), SC_(9.9999999999939060790161031790048854092626781635627892925589528201279493601284535490102169284463479537e-01), SC_(9.9999999999999999999999999999999983610165767350823312435607213040683186235728896471229754457381529630e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156934302515503634310646027099796003355806348963396605689125594028046089e-06), SC_(9.9999999999939060790161031790048854092626781710259085425505067675962761729505880671662676705618276340e-01), SC_(9.9999999999999999999999999999999799907769484750926858765327788494626681071264887159765393606938022358e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156913849482598452514751410841835924935597884086381400750454950757943329e-06), SC_(9.9999999999939060790161031790048854092626781936057622699895497750703479221610047122182442694065357957e-01), SC_(9.9999999999999999999999999999999244111580452150147560913367902997619946481068395418451549994202594722e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156896353649135378457569963945851507839152937615780489685381185566291192e-06), SC_(9.9999999999939060790161031790048854092626782129209104080321153322686899957714314973254452093750134556e-01), SC_(9.9999999999999999999999999999998768675120353266900055520804305511284636422401089664721825815569492186e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156617736224809738754216306780029593003319301601683963609080744685347808e-06), SC_(9.9999999999939060790161031790048854092626785205105337345019271497716169494708402249844007351214356316e-01), SC_(9.9999999999999999999999999999991197450678669752689266009085582761297903813480200346020251172249133371e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156109508171307346588766762340355308923834875916265302734118430180518737e-06), SC_(9.9999999999939060790161031790048854092626790815869844235190784783489044951809317926858733324195684128e-01), SC_(9.9999999999999999999999999999977386725560023806550683820607840585443760566501797732128625456697789154e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053154598622887767989387627576510124601384981920141124731912502327882659594e-06), SC_(9.9999999999939060790161031790048854092626807495825750733408642875871006789309621686282177872896657239e-01), SC_(9.9999999999999999999999999999936329524579143109581348636445340976076387923067724635449570980891937857e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053138316356533053229478415262572711135845684398611493252405363212304990351e-06), SC_(9.9999999999939060790161031790048854092626987249701053753432356889705935014135641483640028143697162126e-01), SC_(9.9999999999999999999999999999493870861811751295078199019704019601124597266959944607475070804974318574e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053106071935255997591191564792694270708428704520816473789402301001877080017e-06), SC_(9.9999999999939060790161031790048854092627343223467554359414008173944063439805827663075409308808783829e-01), SC_(9.9999999999999999999999999998617652329996411352438845070758389393858340852356196253883916954722091674e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122052981136717167140310883125486786112237433494695456481225555966092773698101e-06), SC_(9.9999999999939060790161031790048854092628722490279928863491219379204958899043329090871897778757566427e-01), SC_(9.9999999999999999999999999995222629283211432644179828563867900337544515782988634897975424746561283139e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122051965444212044305321460286196536143115127312423369032070778979193664670865e-06), SC_(9.9999999999939060790161031790048854092639935589238919608529174556490625377664741915894861725361935304e-01), SC_(9.9999999999999999999999999967621929367785890172149974867646689369285472496812509540461573285898772428e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122045246475976876026404457468587472484922549735882270429659528080136631029502e-06), SC_(9.9999999999939060790161031790048854092714112030773403363833401125073880134690513913818137831040006305e-01), SC_(9.9999999999999999999999999785038888669136217263033583812998980166090206229504750831331372446466897028e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856122022628427014142084926408548712749986410927708704548777668790279701690148468e-06), SC_(9.9999999999939060790161031790048854092963812033480188881174033936785654517947747931986168148529303685e-01), SC_(9.9999999999999999999999999170409973968890850233650971193207199632888312755769529020050609368485603166e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121926134340304406903742504701589700038901878747507946954840904874523529894907e-06), SC_(9.9999999999939060790161031790048854094029092852011817691521683367128323569475176047474154589578137872e-01), SC_(9.9999999999999999999999996548253841620193193566663153859810260394599508415051679063020920893582640450e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121561009744884812438837438157745571134492169161711653868841754495766600571325e-06), SC_(9.9999999999939060790161031790048854098060015793897889078280679065277191252339725290514843851205638812e-01), SC_(9.9999999999999999999999986626260384851878851759170528230197527994587744267591148822617641325425585707e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856120078941196903260965031492689068814604994950147495077178616107827554419849813e-06), SC_(9.9999999999939060790161031790048854114421839090521561123984936806123423835324128228699761719236470536e-01), SC_(9.9999999999999999999999946352133086863997866453265606964291902721075788956617650840192217286669480434e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856119319992351624089039003894437206266992184997868488146121044090313989986981146e-06), SC_(9.9999999999939060790161031790048854122800525025491530157246372471675618192957937544032583120124753041e-01), SC_(9.9999999999999999999999925728254084059089171594717779716549198756776781947738509101413785094625002233e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856097753534650786845235099906115144947522397478403943554791086939141797700992042e-06), SC_(9.9999999999939060790161031790048854360891111669261418452776441858828979839869050657863437644162286981e-01), SC_(9.9999999999999999999999339675561721679908336122257394570169189108177098828101755126616956979737756025e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235855995330935408806668462537517472271545340047744854478415433189166314745783526759e-06), SC_(9.9999999999939060790161031790048855491621854630174468753219353471168979319241999967181393215875699168e-01), SC_(9.9999999999999999999996556416443457432313835771620716336953193819653896202472963626655283033214806662e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235855609739265564540729776223890814603207590870228666564670837732271193746300381017e-06), SC_(9.9999999999939060790161031790048859748498350143300337130715674691237781851410398813792941216896341628e-01), SC_(9.9999999999999999999986078245229648644250269864900670760384459117732252998869740564579675468166528786e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235854122031339844451615266041666260510285189332449090652213256739742133530446398594e-06), SC_(9.9999999999939060790161031790048876172579564719910856316111425509873477955697488661074239224447665653e-01), SC_(9.9999999999999999999945650871971996736226665587649713758342525396292396251341489218147485387172444718e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235853549427625573921171507616996223830229632056498891619477584892812210651224385107e-06), SC_(9.9999999999939060790161031790048882494042093996546755801459371932890203613039054997642565795173033812e-01), SC_(9.9999999999999999999930090785421857569807094436050124428992380746214037672012348614899975744108817841e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235837690091882969420598866893480056987878026010097586828431188199875743536166275951e-06), SC_(9.9999999999939060790161031790049057578824357085809575440788048788367589764980527906302531308706754890e-01), SC_(9.9999999999999999999499124952276646324781319738535804573491063735590335873266675333408400091205322615e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235748080821247109357956421358027911839103705913128181211791262234090542438145233117e-06), SC_(9.9999999999939060790161031790050046852265103175605178475598074675610700982878749332961263832259234569e-01), SC_(9.9999999999999999997064058654173544703003236892543391984681430351462177662719045911103529899439969321e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235422911293978913257243371577207703658003257569482681051163819755260988563458049211e-06), SC_(9.9999999999939060790161031790053636677009616345262238074897278822289868626977773056067565369095115482e-01), SC_(9.9999999999999999988227814910615681354635879482529172561120099837241513658474840803780269817224906292e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358234956668439038942747771256342243211185542655230450205244904998123252154495716123994e-06), SC_(9.9999999999939060790161031790058783930971810339576499575723339420743103138020498795040026277888925490e-01), SC_(9.9999999999999999975558006812196059991103747411512730964497542483718867699293518004533600635414229289e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358233067531621916159000849328309047826153485081846473111038760396932048162382973789172e-06), SC_(9.9999999999939060790161031790079639729326755130809727838218305929044271604594182231757273320697884721e-01), SC_(9.9999999999999999924222097444348307711296069945283467844667849825817671734597422369341677101234829059e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358227219503495208701616534925878668911249966705887524754013341793455820256791308285489e-06), SC_(9.9999999999939060790161031790144201117511658188400464759469548984550114042931557935345826553613394704e-01), SC_(9.9999999999999999765306216301068352140601845514306705236951892545835403088877659883403948846180082969e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358166687001082658132625361092595998367455484759772839441455849505852771999601680844672e-06), SC_(9.9999999999939060790161031790812471225210433216453725663089519717662872416490122591928323907174373364e-01), SC_(9.9999999999999998120379798323290310257684416946582475528653414090722406476728113325643085742132642311e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358066464745351006346839205172285172655467548123054854800401761594167225065465988133569e-06), SC_(9.9999999999939060790161031791918910492748770915922301555461424332325351941234742812640588889883619696e-01), SC_(9.9999999999999995396913403381425936213819346760916376568416003688323187463660497318580682668638157194e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733356226531982988510117404821522104067854208163952587539563852882609635812048055882635022e-06), SC_(9.9999999999939060790161031812231503170357210293476557495301194476235431068374841349394346143739355941e-01), SC_(9.9999999999999945398088185718106422190434560824671367149512609953634318581279705332823298219821336664e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733352347401019966400653228711083081293356178649177469381848327319081113522975556580368798e-06), SC_(9.9999999999939060790161031855056550262726521566125828908815956646862340493529985638179331291212970287e-01), SC_(9.9999999999999839985545410224675056732447529327275559590299805673816710200026990342417421939613233172e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733330099007037899778001666848213428146517030369808050254457861665100803445755650781480781e-06), SC_(9.9999999999939060790161032100675615227034989501712313656065469536793879609673107320704069166791371876e-01), SC_(9.9999999999999235401734067720030575848540093525528817491608989232391701624221959671025772890213261809e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733234598645627176520740117528640537364656284404942476065752732079115387717350241126821650e-06), SC_(9.9999999999939060790161033154985849591034089567778947301651849370898037880128614025829826217631350619e-01), SC_(9.9999999999996640249358897564192328291975542959572115868732031466661459379360753829743283926367640724e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732820082479575601365281476959116845896157284637161522161600574313997856996779066344716727e-06), SC_(9.9999999999939060790161037731184617027538451239456933996750170255571230436505776275526884895273344666e-01), SC_(9.9999999999985376076145471657550793317637601711415122337074116484291418184121457387702054604233843148e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732090643045005122499195426827193831280793202837534889090012654146811429399079674775130682e-06), SC_(9.9999999999939060790161045784090908227537673318906188110385593289743147588469486309713564441659776460e-01), SC_(9.9999999999965554093765457954537053229700993914073576598931540255465494117388470127500914558074800536e-01) }, 
-      { SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962727210380518152957925065662608065472771441817054591321342841959937888564558380879270419229e-06), SC_(9.9999999999939060790161099661486265015310348988940031375489898642725009840308203538615785015679551469e-01), SC_(9.9999999999832936533989495237312511095807646852011530453288996916599066999901455462304650969540492773e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923246385058008006577363897435558570089666555799076898078031863963742e-06), SC_(9.9999999999458210534709235993504687597229374788071604701246613387423215672804708404919520828035931005e-01), SC_(9.9999999999999999999999999999999998524117356081930224460645895661490437219406452637053801236289074905e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923154723239410612576648578988378930817599357373966180580998463309886e-06), SC_(9.9999999999458210534709235993504687597229374791088906456985657058758395954605133766128816671662146443e-01), SC_(9.9999999999999999999999999999999997688746252810818279792195553431116640549556040555326215783349623542e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581920550665977110648548007642099389226543724014160862865971463879267979e-06), SC_(9.9999999999458210534709235993504687597229374876808638727343147004217747165874912610506085124099096442e-01), SC_(9.9999999999999999999999999999999973956354494978960339533748960307398057546452264842693577320252130477e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581912811005909291136027281071025516972871162622351369765263288996490770e-06), SC_(9.9999999999458210534709235993504687597229375131580912164640160286198045063494158235494433399782332612e-01), SC_(9.9999999999999999999999999999999903420023569710007631276261642234982344215967632765456349568306056912e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581907419474184674353205305512718401442993737127965162022461137910535840e-06), SC_(9.9999999999458210534709235993504687597229375309058060095365137541191973778424190364699116869699202417e-01), SC_(9.9999999999999999999999999999999854283645151375068159349860255705330720083781422832629456182697123316e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581728211396952000877110971828011443613399470682047427073603172950540183e-06), SC_(9.9999999999458210534709235993504687597229381208186556026570049648166008276209012341017166447271313476e-01), SC_(9.9999999999999999999999999999998221049093581946706897065934523327198208379885809760072003735983674166e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341581186012882477782134634036468994649050771788527044677226251544324689332e-06), SC_(9.9999999999458210534709235993504687597229399056147186917579529315898651811464599269703595875035251736e-01), SC_(9.9999999999999999999999999999993279657157887106222121513438678485851360015901269706987556276379743396e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341580722208078703974192875042733816383031329956535608039793055938013268274e-06), SC_(9.9999999999458210534709235993504687597229414323562454922094158633906391093435706843061301543922367984e-01), SC_(9.9999999999999999999999999999989052715814591710038130951327361567730263020726237509040354327900832336e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341573336215288474697402558730041527120867191916288482129163612508092986823e-06), SC_(9.9999999999458210534709235993504687597229657453901290118545618056506171546187813651419320776898134222e-01), SC_(9.9999999999999999999999999999921739574526974627542996503780330377495906801806264605736523857688620072e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341559863372561403776060450901936227943750677945869117345983990341558882701e-06), SC_(9.9999999999458210534709235993504687597230100949706165441473998284413045447682224320847000995676401983e-01), SC_(9.9999999999999999999999999999798953187944945877042811233715654155310597472853003083913623907258755323e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341519810644925667503689385278568279129803073026384631542929087866306231777e-06), SC_(9.9999999999458210534709235993504687597231419395786187692306393465253179241329092495179845555633184238e-01), SC_(9.9999999999999999999999999999433927795845278100464046116182400680488280124700349380899730407811304415e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341088176829504422214472563122320920467980915882556929073819786321485320573e-06), SC_(9.9999999999458210534709235993504687597245627814177134747367594192799920268189489147538223490312033423e-01), SC_(9.9999999999999999999999999995500180657559539220321226948063990358601368266595072534769707560389136975e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985340233395174502480951586737343327750184309891479312498150699946421909580097e-06), SC_(9.9999999999458210534709235993504687597273765311642019315691892449931706213182958641103971152107798438e-01), SC_(9.9999999999999999999999999987710024351243576616951552591065980711903253212212904944060298658282942916e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985336921432104412810156856557930357164766329440053453545897142223479477191017e-06), SC_(9.9999999999458210534709235993504687597382787717472930348418956808180256641375152170364188394204942080e-01), SC_(9.9999999999999999999999999957526047138155129642489155249119192049431911063373371946076018628099964015e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985309995989311003095731214928639699391772410330310153243764605713875799101067e-06), SC_(9.9999999999458210534709235993504687598269112984173629159078615704610575608458560078245186853021748667e-01), SC_(9.9999999999999999999999999712137757918314523800311227167947700338217352859763285746447293022659992385e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985131879882384643889399307381389104801185143102583754739722116703407239740747e-06), SC_(9.9999999999458210534709235993504687604132296263515485049818923488718361186738407206939044034446095531e-01), SC_(9.9999999999999999999999998088855010202262687003642977535624651948480964743894631062499871507728928173e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021984532287997662621835816597342105198622742764506625128615812978806702983579394e-06), SC_(9.9999999999458210534709235993504687623869518088067792188616438316986946494540113142291140550702413472e-01), SC_(9.9999999999999999999999992624401632371492757680803153760020065455145870549797014996780778113132179658e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021981974283484976886521464289293137484591271409608884167832950798029229505935258e-06), SC_(9.9999999999458210534709235993504687708073296994266593718885853539078318775085051863837361401145467741e-01), SC_(9.9999999999999999999999969311717194802210024840142226239766631290179504113997530058982845816874993047e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021972295033754520121093526914996592147536958240964687744107031965496363351919475e-06), SC_(9.9999999999458210534709235993504688026692517656054608854732107594504149714918761883027914786414035085e-01), SC_(9.9999999999999999999999881098700587709012935668437053038543664415536903800342375347288135111845267689e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021933006221733835746857401287387867993702176320272200067335792474893484250783024e-06), SC_(9.9999999999458210534709235993504689319992206718546596401645066277904371438834998306444743296682915711e-01), SC_(9.9999999999999999999999523035346116324527479244501868824341843169457082765923898955344237158601889912e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021912886910413115359435002085999337045509792245383894627620294484599967071534342e-06), SC_(9.9999999999458210534709235993504689982274870331288300009054944423951097970300981345710537827167324100e-01), SC_(9.9999999999999999999999339675561723796689501636466733791799662917286547366633542416343793943228919272e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021341172124538863953592359085399884730106064473283724623779962504139289433980767e-06), SC_(9.9999999999458210534709235993504708801845042479214207252075885175590795305756452998882900074089317815e-01), SC_(9.9999999999999999999994129283506009562785328978365983263636577206917335333765887162833435907868019045e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943018626006045501243179231245559137437641467618296303176064924330843605787167536774e-06), SC_(9.9999999999458210534709235993504798179030688196100111368828236524895729901907684462639742851791958159e-01), SC_(9.9999999999999999999969384288068242393708348952162177073808481885159581222687327650606229318697890138e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958943008404185567706626578761463718418152190785605521021397781201860840724141563175675e-06), SC_(9.9999999999458210534709235993505134658465052984844298960404610785794527021400238637944233992612605114e-01), SC_(9.9999999999999999999876226487136096119803043308281959786507589105613373691027361501850995642846173195e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942968965876783067043224272309794753163106123793996813062387916352086283667716862703e-06), SC_(9.9999999999458210534709235993506432879252728418624720811680333183223534491963865041896362373277123988e-01), SC_(9.9999999999999999999516800675770972078933983146618486657200754194162477819172233872688174537493686724e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942953786471132121014968898974755905062755665179043623935383449689055283962273802298e-06), SC_(9.9999999999458210534709235993506932551286542689435062225998634262288635406531202025683560190872268770e-01), SC_(9.9999999999999999999378461320959272466181886950344833665380562106876079286602692750735959745457959405e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942533364310758561007254481723268987400861827813031949172743051506726479185179351947e-06), SC_(9.9999999999458210534709235993520771907106205749831110650901855701696508567037293819428989738633032771e-01), SC_(9.9999999999999999995546892961035086436933161876438125086376809884756813043826195296366505268295996768e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958940157872438862523394119314723129106101509014596736488169357160231418016777560025860e-06), SC_(9.9999999999458210534709235993598967778686038446789282906517258587406624478796679591563677091839748099e-01), SC_(9.9999999999999999973897559615888364568173453837286527884595453421634772303032792400487426539402674720e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958931537809318911619590830694775273517902415304968002273063727528718185249115726481137e-06), SC_(9.9999999999458210534709235993882720948592583386395603350300289634053075073598344351502607514069817586e-01), SC_(9.9999999999999999895337568673435721901670054994782604394475694931528167629240024841680851414882364629e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958919177970829206529966602810562828350952542730155997112168967311112453591838739864823e-06), SC_(9.9999999999458210534709235994289579146982053796969742778055931365417609646320922357273320988485624802e-01), SC_(9.9999999999999999782694681227045453634283229700387561617568796487222841776773805278310845484714623826e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958869098005641108532525692716625548167703484646492245129160067135026079887413667876225e-06), SC_(9.9999999999458210534709235995938099427308395877316694028162399809853740485660278830021258721616230868e-01), SC_(9.9999999999999999326284843290994433240171322687885706212969405815150148187663984877029482206915147973e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958714070036067906098247226639744032365274443636123709225921999751782925376482163632306e-06), SC_(9.9999999999458210534709236001041272939896565386787468261904151304949622299906864186978156324146730460e-01), SC_(9.9999999999999997913418636161994494750057633434216837342783690293914094711975092156721954431725321885e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770957109387100405252339244274609469889693210386475069708108813201357024699341179619807134e-06), SC_(9.9999999999458210534709236053863840866964329953700947446502504079832216325886912942127028213198935573e-01), SC_(9.9999999999999983288946038113965299749578085446939138059299771834553987401586182801256223666288207500e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770954452550902718909820406133956396304655013821211820776010219597058368695093003529002052e-06), SC_(9.9999999999458210534709236141320937471176354178480106323382777539465901886894896095672494070701227000e-01), SC_(9.9999999999999959075547050032290457424907038480449488891799548772314496124374485722335908241000146183e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770905676957810476558239989956850911892343991035233895298164732847900220782058127814470233e-06), SC_(9.9999999999458210534709237746904210053333451468769843160130438237282019342565233664703001192582256401e-01), SC_(9.9999999999999514553262442777832862544633648939158146331107716792049359008550980986421190062325555739e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770802843355803770403217392212205119325787806085118182700667262705446469082997885744989489e-06), SC_(9.9999999999458210534709241131956052049243644218405432753941827606845563884959360464212043728335532585e-01), SC_(9.9999999999998577366755823251193593662349229695961061916269979363957002656949632551705688360491916829e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108770213050818802698141190778218955858049735325503982661624086238023565734773930983936302247e-06), SC_(9.9999999999458210534709260546605299098880465619175980853138274504201817123443233523778866887607021395e-01), SC_(9.9999999999993202220922205034333786645157933437023469049728294337944004199321146637059433060337321152e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108767681389410507358371261443578113006448589619829073611802061535305224195609556159045836889e-06), SC_(9.9999999999458210534709343883228214444539272369556330246269666626261160866651663921492550826836768155e-01), SC_(9.9999999999970129617562176887676799370926737061206249481153783781566858450469101790428749723219951138e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108756692796642843052992808031780500181557227688810465326079687221961131040112810446127619063e-06), SC_(9.9999999999458210534709705603088875257046871716790470580158521260356116011846378924628202571937178443e-01), SC_(9.9999999999869983744349263197051738076255137502144014124667766353918111996160835747148730628753137175e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108737355763369764319228817860151633610847085929457262467134771200816090810207304816857952642e-06), SC_(9.9999999999458210534710342134911376770755226956219169654209950175936147353096872984576409489279496337e-01), SC_(9.9999999999693753345842021045590833789775102117090706787073631977392622693555322919414109285481856221e-01) }, 
-      { SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108607982721016282913185459267438918935319392886518735858016300126801901746111037405959888722e-06), SC_(9.9999999999458210534714600805684120893713968904749701182230070504859075669369334986111941085580438890e-01), SC_(9.9999999998514696430127372590670197107227463715756210343178265554928839637020716488139626665648674413e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101279994144029457266103832670794717071307575490225414545112901616218762e-06), SC_(9.9999999997174574821673052181594664246834506373262751933474970817389807110157028185244016730440056865e-01), SC_(9.9999999999999999999999999999999992303290762406537841916503452443452506184408937354733701417835726066e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101278902531902623261514636877853343673302974268585564301258279835161902e-06), SC_(9.9999999997174574821673052181594664246834506455321569558754312003435556011254957420324358067286694467e-01), SC_(9.9999999999999999999999999999999987946841071869805533452724244144505546874185285697413650970326865987e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101247890486429442823671625537659260844189330168559253465653032599482663e-06), SC_(9.9999999997174574821673052181594664246834508786563336770780488104889579234190221705230375452792858955e-01), SC_(9.9999999999999999999999999999999864182719564366376428808229975077676326409447444780297771412820669779e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101155717901192901641260429928149443455849790960175243744758434451427715e-06), SC_(9.9999999997174574821673052181594664246834515715373649562403301231908286994951082554505894219256001717e-01), SC_(9.9999999999999999999999999999999496336649922121393672632616431087173659837651779518457133264713856369e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101091509471741456498823302723817256769100205438500589557250206522874475e-06), SC_(9.9999999997174574821673052181594664246834520542058579898432210712020188642821955139844954848596981091e-01), SC_(9.9999999999999999999999999999999240091060726561466341576531977941613294052389655641440670200914273257e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809098957297939314442199294518702801897550679986546345940031136890869843648e-06), SC_(9.9999999997174574821673052181594664246834680975302777292270330136235229188914252496367477310263916613e-01), SC_(9.9999999999999999999999999999990722793623817980876398598422734569322474687087313218862022795467472255e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809092500187633101654841069069803172470777175855128671460292114955833396788e-06), SC_(9.9999999997174574821673052181594664246835166370090888142990457373397494449047247558622202621783202295e-01), SC_(9.9999999999999999999999999999964953497457378610434410638699327995786294834869745249815210598812773612e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809086976677887924627470781957711229388817513329779325449951137698014785151e-06), SC_(9.9999999997174574821673052181594664246835581584128630193909288950059387442096159738387723302066828215e-01), SC_(9.9999999999999999999999999999942910052053522084027285880271300425411370652963271126034562337712670170e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808999015960744221455152373803891718831326201832174357789308783964324340353e-06), SC_(9.9999999997174574821673052181594664246842193779311197558920900284470551079562493576566490817681502208e-01), SC_(9.9999999999999999999999999999591872875422426184148516153081533375541351971981066676230812920540806807e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808838566182103062453848273736181421133806137804970613362697731495627871684e-06), SC_(9.9999999997174574821673052181594664246854255132240389995670407473222428441323743413430354358377280584e-01), SC_(9.9999999999999999999999999998951543429344134236035773717426100944710168141434392951840581113915652285e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892808361573210885794592897306879911657472314882201472542205456367882004424079e-06), SC_(9.9999999997174574821673052181594664246890111713778357766357599621217942533810962843276827782175684423e-01), SC_(9.9999999999999999999999999997047940647031280395866501254740189775580694021238832032823176689897000829e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892803221191812443220283225032808753380597911174551883889392204275489310143574e-06), SC_(9.9999999997174574821673052181594664247276525174503240722611875588743086351220037441309089042359167172e-01), SC_(9.9999999999999999999999999976533499297396813365256570928682723233208766886108992539496399180091009946e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892793041489569203113372428151427105501440051652190642292279939910332733444155e-06), SC_(9.9999999997174574821673052181594664248041755158050969848980865258160917876275443396335659471617908957e-01), SC_(9.9999999999999999999999999935907933130465524797197853738582182237488113890368262113426371319056481843e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892753598904791171529627537935697704243299375800329305888173331598424968555902e-06), SC_(9.9999999997174574821673052181594664251006738590726124087496434910501348276418319871373432219964019196e-01), SC_(9.9999999999999999999999999778498875438352048861772728840017224628792086074990256413667217652563196121e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933892432940419901619755108095194771664869188520795290988622205620155001552328031e-06), SC_(9.9999999997174574821673052181594664275111322521893252617105862642007953606485394554357608301065258383e-01), SC_(9.9999999999999999999999998498802064707071963907553766618600101371966945599648132060355953519130358066e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933890311733299199742108867189098118628780289486509721423060797815823939555557874e-06), SC_(9.9999999997174574821673052181594664434566997284279059749254543175203033820406010680176160431911764100e-01), SC_(9.9999999999999999999999990033403158460563016804106595269389153919687425650488735802777226248394349430e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933883171118127809020493162090026383183113208281874969019070982250938336233186540e-06), SC_(9.9999999997174574821673052181594664971342307559442619497839167770496406876412023079669685083559163555e-01), SC_(9.9999999999999999999999961536348216547678553035510529781251433375163756024066360150480453657178259792e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933852707520642266167513011819748676872520547120655826017758203833581445136395125e-06), SC_(9.9999999997174574821673052181594667261356066866287567178230825584380878837134883351760374590271125643e-01), SC_(9.9999999999999999999999839960995052016840538782807140196506622681344681926427598176411932890254571078e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933737436118153184715364320978388218932379474634694258780909446489047637292846003e-06), SC_(9.9999999997174574821673052181594675926553861705451215991438655671079373761433543879145751069442793922e-01), SC_(9.9999999999999999999999379931234153568306082152485447614369704871187401926120000775003011947107612503e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933269540714080326724387281037972971267432127285156834999071927373965201157471174e-06), SC_(9.9999999997174574821673052181594711099251825292241781928024856069527737990699712980659644736977722506e-01), SC_(9.9999999999999999999997512635389622588619229085139412464808578679153248089094924644930041115919597382e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887933029937304969355253312858419925368936092632404137664290917772511705738187032206e-06), SC_(9.9999999997174574821673052181594729110752400736315122803000696388460975937728751657799893545861644332e-01), SC_(9.9999999999999999999996556416443520897236658133297962812444524882524114033200623342813410608845059153e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887926221314010118184055225553117248675937450520082025980442095023871556655045356882e-06), SC_(9.9999999997174574821673052181595240929523461696097706418511196533226056477586686158492386248810026605e-01), SC_(9.9999999999999999999969384288068708494595998330769107554038172278863700824198372748418567827835201006e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887893886059663221908668368062198433275119200584917698333997637163131149275081287470e-06), SC_(9.9999999997174574821673052181597671639730955084685263096586636982567917228475882547627976554122279682e-01), SC_(9.9999999999999999999840339451235026398845559588673184720381511162768834292102066559472771151094056041e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887772153113899935488595266918773617402863470993320371779425240039152089963233788058e-06), SC_(9.9999999997174574821673052181606822565549587505834022846595107607574888201868919759720441509904141157e-01), SC_(9.9999999999999999999354522702902734104863931549408826747805219202307177749141499970496157216627363702e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887302477334061539428318548238325737152958121742428032519364379163285972286271228711e-06), SC_(9.9999999997174574821673052181642129098166213994134045650839109471614582866294430771692141120291679807e-01), SC_(9.9999999999999999997480121662980317685005527861815219525043013751083235684359908521478254250941864620e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887121703882909694211998874824254191207049082315421949574838571355991653139981342818e-06), SC_(9.9999999997174574821673052181655718225013480452682462942750820585595402121189927883586751791877819763e-01), SC_(9.9999999999999999996758683685177906755210533777467732010829886942239989608105974191610545102390663711e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221882114843494623914772516678382289174509585731308894402138776046862592973706717482532e-06), SC_(9.9999999997174574821673052182032094625914397559286857136211215648291370743491594848193907857268094924e-01), SC_(9.9999999999999999976777103366562540330262363752795590025457474443605920158714875703881383869786537739e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221853824812004554305853565831617974635868692726765812487620965512471267523337245066234e-06), SC_(9.9999999997174574821673052184158716781890172208751676325695157793934482981362527581954489871995383915e-01), SC_(9.9999999999999999863876105016871975423472590745980569694746216193719109314274336302466104962944539096e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221751167396083717486838102935788344417912316859444734726848852477531761703912304063783e-06), SC_(9.9999999997174574821673052191875694235559830136900620760593899284304323445844037193048401134566308083e-01), SC_(9.9999999999999999454186750322082358909831141978037163281303765421692728381989832686794429845936911345e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221603972524898220914871060146221667472818535962943112992083287465987696569357938484864e-06), SC_(9.9999999997174574821673052202940647430078417370638159516362441581612470219115422984947706219956429387e-01), SC_(9.9999999999999998866755523367453992485439548484896946413050090871910396962598290503139686021944795220e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837221007563920451147399490166704532636156655461353022101256873953962329651110651890449897e-06), SC_(9.9999999997174574821673052247773957448731127323340981409612297634106756338208721370943545562554620461e-01), SC_(9.9999999999999996486584017017016257312457741560052955533038684677046754407018741960632518250824946903e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837219161316331497329959999867756479357267189497397613110197432901711919680715818749384581e-06), SC_(9.9999999997174574821673052386560336299678888132310276552167314070872054658530921110313841524562744259e-01), SC_(9.9999999999999989118504696682465397719850280164267909987134203540807245047281634018094783507632379851e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837200050945414824887947561618756702997475737696161600578502566283163785416334328846274627e-06), SC_(9.9999999997174574821673053823127779307876296402504872395533889432587658537704133837488944462610307832e-01), SC_(9.9999999999999912852065895348314652358905412150858908129740242395128839896450115204654087372768756774e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837168410348961631530872640592517556712141861176979773712940203947438109360635972318325174e-06), SC_(9.9999999997174574821673056201619067635668386475453074557799791883906182278496574218891824217398113920e-01), SC_(9.9999999999999786579497793077250830014655181069057279515050098918370886407865508449809298293274877944e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166836587535675867088577429248818507199324638525753612362543530570440089422014466215554866541e-06), SC_(9.9999999997174574821673099867210252348593889935594794890173756867420001985291992416360583825331645619e-01), SC_(9.9999999999997468401431026190294097293122084391697268166678684686078469990387581320017168279984577241e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166835362877375232710546615190752471996590689740798059220264290277420603635416155639454858768e-06), SC_(9.9999999997174574821673191927393237399700236834434761854032600230024667143088977599944601887582109873e-01), SC_(9.9999999999992580985705547418802312879591706428938747051059777414919884746154671346234026834130834341e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166828338963868405934097532574077843536616954677632125309343526289938580130664423389658227966e-06), SC_(9.9999999997174574821673719929989859376890919864926985106846913308637293456496545806214767384490322909e-01), SC_(9.9999999999964549668472091583476623325692488165715222809896128726240554794087634817556440769840322623e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166798189089726469691343498618134406783430491249066201771810752404672146124160916793740112971e-06), SC_(9.9999999997174574821675986360494633074932172246614808474370905053006981099249157029190873212203965583e-01), SC_(9.9999999999844226335076844363893776941067155723352946363123051839251379553609078509633316389453006581e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166667324556319146020107269718904382915808611945932476119315173571925693864073499038052966946e-06), SC_(9.9999999997174574821685823727281331372020445291832255099738391786372744765348762197405587275839274938e-01), SC_(9.9999999999321966878581318602282185018385397721934306734478657715117969474107727867331605641847943940e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166437037394872332848154728844871986805194786372163417623433723784052983391967529631323126795e-06), SC_(9.9999999997174574821703134905600083434823204672369115492326500305511024592434012869489200004637134058e-01), SC_(9.9999999998402927589298499544907370693374144035737976275964821543459157841998352873995286790001393899e-01) }, 
-      { SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138164896317561048107757051043871652735250514052455752176914197183379076911239211493105045117396e-06), SC_(9.9999999997174574821818954109826173471866207759928049187583886372512274404380030281765846710358981786e-01), SC_(9.9999999992254160753323058553001265377532843228811113779902149783857676792550151228365811304309474381e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204361549566045204711575522576181651460783722368167807911214893635142969e-05), SC_(9.9999999988577342234270202117031785546445257276087247262434106801237120149823932756676887785846244310e-01), SC_(9.9999999999999999999999999999999968883665292583937731777979346978721327199336385381336468802761846427e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204360662219254822115894810326672355313574979379329878478781141704251614e-05), SC_(9.9999999988577342234270202117031785546445258617282362980809084064154833901250400983837579384615164489e-01), SC_(9.9999999999999999999999999999999951271365993988535409799543460607160684286457411284284221834085123890e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204335453229415512329733725793534839735028163730380942002443669666763678e-05), SC_(9.9999999988577342234270202117031785546445296719830781619430884314292273325810411457348994890557160239e-01), SC_(9.9999999999999999999999999999999450916511637958505037535154164649246826110224567950853477558914884801e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204260528221108648540705512040170722468537719124750673878955326386931178e-05), SC_(9.9999999988577342234270202117031785546445409966485049672516618503438227716432697885114490889219819899e-01), SC_(9.9999999999999999999999999999997963784664706657178396297836887080342699786913280604368312708358511776e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204208334642099507439101497044859586637140776507613604341327679168060251e-05), SC_(9.9999999988577342234270202117031785546445488855341128972258446290121874058740749300061978181551134373e-01), SC_(9.9999999999999999999999999999996927832379831057788578978085000202468600597117957849163645057591740032e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897202473482393078450462730379291220408334110696606434891915689269716087635e-05), SC_(9.9999999988577342234270202117031785546448111026726768230780537526166722610638077042533834561672038617e-01), SC_(9.9999999999999999999999999999962494015320070252937957459832464170745113590997215591476185002276985132e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897197224643575226457519335838252609338459144006722707165438049165095307422e-05), SC_(9.9999999988577342234270202117031785546456044471758626406987800734230007611647497307486080044818990231e-01), SC_(9.9999999999999999999999999999858313641612699299345777199719867999286071752971230397629341137961685557e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897192734707522349378251394442778305321141557181846284009884354077116255431e-05), SC_(9.9999999988577342234270202117031785546462830860540638155837308087654158513152954010701670053898863292e-01), SC_(9.9999999999999999999999999999769196175418079679681191584428534415248885451904364651626260545766153354e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897121233431456839661891667351825489610746811718805437382531913683793648170e-05), SC_(9.9999999988577342234270202117031785546570902657572038896446858126174096141088251368285940859333188347e-01), SC_(9.9999999999999999999999999998350019492810953624359122131427365799139182044705717534746814410871322319e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441896990807438015599236457140726234787085948568510281013766699792689002662886e-05), SC_(9.9999999988577342234270202117031785546768037202106409323310211842270477446263041318122980397708468513e-01), SC_(9.9999999999999999999999999995761289068921855868381852120549068281563465216874496399304773789099661635e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441896603070647959708800886642578762414575271680449768067546217042481464721950e-05), SC_(9.9999999988577342234270202117031785547354088444578431522045982803097713289958223184597209835007462262e-01), SC_(9.9999999999999999999999999988065384300283912228978750080240170255054958048474918016232906460053805674e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441892424570956425933080819654249882912902398619720462175815330606666042418707e-05), SC_(9.9999999988577342234270202117031785553669751540513551829203014949610421901996466689409499340017247964e-01), SC_(9.9999999999999999999999999905129391310834465543984389503722161481899959828100687812804675188145209095e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441884149721410014467439826029826707193592950226178636468217786975440141359822e-05), SC_(9.9999999988577342234270202117031785566176910990728369385275778736448714862618652793227701602482558071e-01), SC_(9.9999999999999999999999999740887937527689469267334875982203312775971624799518999813747466254916049411e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441852087736986400700457149433548535502900463016994440892479543508815940684458e-05), SC_(9.9999999988577342234270202117031785614637532447023464340678543239441693874737582583894206001567482835e-01), SC_(9.9999999999999999999999999104512991569846812071014969506927768799084751026369737867205989545775659261e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122441591431712395573186829084130777124856038097362349544116229950307261100223793e-05), SC_(9.9999999988577342234270202117031786008610431039527722461968562508339897443674843119624764379759365271e-01), SC_(9.9999999999999999999999993930941656403004870716646089239377460357922222639040202872364612687767255604e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122439867150455324359709690093121398234624645526656391599029358433952955591255479e-05), SC_(9.9999999988577342234270202117031788614804114471382798112618513699755182636890471053318715484828286065e-01), SC_(9.9999999999999999999999959706940506410027821744717970289771042487964553393819216799978284385483309410e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122434062706003000740255217285205854679103771838474445613382041361724998278946496e-05), SC_(9.9999999988577342234270202117031797388028555344672806771443250951647711417516234024062833157828284127e-01), SC_(9.9999999999999999999999844498755764661986758061815733935601060088958819710241952801421566624225909679e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122409299537119283918732612460379145762190096713186311928725736622573336578788904e-05), SC_(9.9999999988577342234270202117031834816733450113249279393137348772890348338621262383740977554063888346e-01), SC_(9.9999999999999999999999352992676418122439818950282586757844422976457157733269851102813585086234101282e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122315598023085864978316610157840858399097251295568933631409349886520289780643717e-05), SC_(9.9999999988577342234270202117031976443450669490897973075718078292891740351960605707900202113534036145e-01), SC_(9.9999999999999999999997493179661061910664657923160555874767326386743418470657193146307583851124981297e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809121935256439447564867654069049508876876529686670439729251004260668637391409756614e-05), SC_(9.9999999988577342234270202117032551317084979179156811105493664030880342177771624730591039563839278304e-01), SC_(9.9999999999999999999989944056951268554850473203152174958049623554443358907841369389849269405422605522e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809121740488251358647508601441407332530425187831851710694497323044535876109269356346e-05), SC_(9.9999999988577342234270202117032845702713454313518171271181998636965451967367204996533681506761272770e-01), SC_(9.9999999999999999999986078245230703144646957268344184051228969247631998319177757229917176179749808200e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809116205912481178444725669610940649438051489686255698634584062873798461553619960664e-05), SC_(9.9999999988577342234270202117041211029630722378959582618518615302113150946345670503613207100841266795e-01), SC_(9.9999999999999999999876226487145074541753333880585422871628794796124397742096930538519701955357787722e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809089921316097900625524796192485416442010956519818848215114321495050054788009786369e-05), SC_(9.9999999988577342234270202117080939321511601558399136012309864043128463227470310535881800780770986404e-01), SC_(9.9999999999999999999354522702939729561217656790590957089710329189621133962778687825713512629515338592e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808990967359787284531956895197443755253577240618768166199306047139272015913064382553e-05), SC_(9.9999999988577342234270202117230504930271604643047665550910691121800456340054627122700341646651013827e-01), SC_(9.9999999999999999997390457791439614529227147174918094963157152231693239261824184934552361599808555529e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808609178548986157752223081169059178449881438156244703845554023298784769933408349418e-05), SC_(9.9999999988577342234270202117807566000230078182878632667523671132038332465105806908426474698468783435e-01), SC_(9.9999999999999999989812610125156845693720707957979138062382147370921219418534092642057413699539018638e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808462231902166460717216997035778382694551171599749657395406717299646426315983183326e-05), SC_(9.9999999988577342234270202118029670962035140152099346720281549862712881257975319911735361963940826487e-01), SC_(9.9999999999999999986895973300902820110636488217683722870106837581718429863674863090276176773185855115e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755804392268417678038203596516818744016937094574360493332212069484148490109241904485783e-05), SC_(9.9999999988577342234270202124181285196414045651379243600147326504081536384921163978198258731356783094e-01), SC_(9.9999999999999999906114236329433525919616472639418634360455830698827599550189187081031356595778086002e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755781395942135244650742549055365947538634860831427766891550835513319892285208620372957e-05), SC_(9.9999999988577342234270202158939466353712676249481021233203473988060907917103172682404590275526444903e-01), SC_(9.9999999999999999449676927214085711768956571199446463168800949020732874788307405821436198425905736769e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755697948052278504633086011119628710718550203220338256145926381467084180089171991676893e-05), SC_(9.9999999988577342234270202285068172183153202997772308000159941316738785128872620985324122823117463567e-01), SC_(9.9999999999999997793380620153081090156255159417801924472583701501218983881087143374660425240452031647e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755578296673096738197101020203310470608614019457999612631707921528011243094578359289469e-05), SC_(9.9999999988577342234270202465917246171869972265364472975269527516099310431039559472167611260515512267e-01), SC_(9.9999999999999995418507656753527487987209517783611452864297085683225218063681314185946953898131260374e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502755093489617638705983780577014641249410573574746137152373854191896427608181037729832225e-05), SC_(9.9999999988577342234270203198686961342379127001423352909433072004259029691612346973077427532154839473e-01), SC_(9.9999999999999985795925983678398909111831237154483921200204212331839853169597247562006760770296168469e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502753592716740498530117317263168765787658531646976799002011275869825229035806615069553340e-05), SC_(9.9999999988577342234270205467055173679236341865697111412366257953067036403359746319487567729192725542e-01), SC_(9.9999999999999956008179661848284202838019198188852481403130145385752930827347747482031897689987879454e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502738058328765978688303601701267591617316134424400481389638044779013898593400521543973767e-05), SC_(9.9999999988577342234270228946765139291466189583970723255596303536720049333292208996130378130800726641e-01), SC_(9.9999999999999647677442014418938352805843083365840328037695035234416660674114461604583194017188524782e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502712338404061623118262055861537508004879394682987345895787095207856380078767219540154657e-05), SC_(9.9999999988577342234270267821574586962602795477212879686385086809046349413263599340130751601951861721e-01), SC_(9.9999999999999137181414147868337059048823417333689317623861305814746922136980845470371008468120323600e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893502240158529805464745454001262047817294456522335960746216983941027123463012188267617996511e-05), SC_(9.9999999988577342234270981505725988256214004744587127219101133573405705553756236809556874649256616395e-01), SC_(9.9999999999989765227451721438932922533771197136140050841199046401588066739762309016487774591747133203e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893501244661516104247116536267022879123834886566400946068895759698040167501607913259999534492e-05), SC_(9.9999999988577342234272486166301717092898147680246721764131595117020508597120413937312796398245131776e-01), SC_(9.9999999999970006333244639633785300718535565183275160062468662121016874101025024365191191436203941066e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893495535081205482933123219717518524068204214288221987475384369077512215203491044560270360063e-05), SC_(9.9999999988577342234281116006752374672825701635271430920520716441014966448685478812796774163767980801e-01), SC_(9.9999999999856681037666954047730479509989479949175010692399509231756452825208490939750476167140496153e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893471026930926992105399435543812989935853594238286069610750097018560874523788301785784034920e-05), SC_(9.9999999988577342234318159259520087833547066715583809346803113494916201976538958323936446676900575703e-01), SC_(9.9999999999370236636630240174257407349267153551373084057956516308716325920188727686403070490600039577e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893364650113704927591500397151248929696632299082797966987888291983686656535893529986179741623e-05), SC_(9.9999999988577342234478944275287803662582248852922667847170242859506362652018960538009554090391239751e-01), SC_(9.9999999997258840772410168063184673300925303868576074440684814162315282229985907317364551809594001317e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893177454892479790702111233397731335623327199061218812012644422824336122810658936873010769850e-05), SC_(9.9999999988577342234761883616603135572696658229725244787700472671470976532364174802054521416923627992e-01), SC_(9.9999999993543339348167524011710982921878869972135141676171007260783776232387358028135220652464671552e-01) }, 
-      { SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666891925038612212723569174311052026018730405792256741035456345672847973087368310497107662687692e-05), SC_(9.9999999988577342236654869105523847118546359982732842042936475093201613348384627678340757336108325726e-01), SC_(9.9999999968685041991357330794203132754100574867412552489415580426373234824203192418460551010028951787e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895810722593458640969216721474810122028678824043007145416412787153149711e-05), SC_(9.9999999955407094900312933831355486804500936926719975374042043770210426165651296057623789875689036230e-01), SC_(9.9999999999999999999999999999999878524964252124617155496699368100666391343787137608513976727532822660e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895803878100446795502280530629461145046795244699453004970923532554360160e-05), SC_(9.9999999955407094900312933831355486804500957367109397694852553739714253046341697903029332901313864862e-01), SC_(9.9999999999999999999999999999999809768322217764012018743385196688596950935275265858439048467017348141e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895609430161195846873541428330583215889786691053468471413080223227009622e-05), SC_(9.9999999955407094900312933831355486804501538066307099923016223930206082378528221663283998749110396764e-01), SC_(9.9999999999999999999999999999997856433381228211180557805968193920256139462090600914305171222864080014e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209895031500876583593397648314684185063863332862068406173820103110314455823e-05), SC_(9.9999999955407094900312933831355486804503263993942001926769498475072658079334740856030108204352073677e-01), SC_(9.9999999999999999999999999999992050820478345758774609057560758063059918535580169437649870477954066220e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209894628909025614886318531436515327536178709846071094858445737535388887931e-05), SC_(9.9999999955407094900312933831355486804504466293980560153211675206237939033254204553952479092539530402e-01), SC_(9.9999999999999999999999999999988006567129690135028476809120819063028357554905165994848458562976275088e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209881247236579502531301458766794216368752450412890149948705440837255726505e-05), SC_(9.9999999955407094900312933831355486804544429311759538993851129760606091554865311420695272477821649698e-01), SC_(9.9999999999999999999999999999853580414512385492816353675128101153496791904644499746357717861949434894e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209840760652305499359286436254452576656722977622920494911465915160173486166e-05), SC_(9.9999999955407094900312933831355486804665338420368169269357341981737351764760244166799126931449913432e-01), SC_(9.9999999999999999999999999999446870731661669824053245360941460106789736595477513100248333269915512545e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209806127816225369048030378780169732678870774664641842909510089690940874160e-05), SC_(9.9999999955407094900312933831355486804768765899226299353685996268594057236696134872542885418685802504e-01), SC_(9.9999999999999999999999999999098965122162894102394460164353137196274270280916074297382882079326649253e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209254607272428275446435507724366305452885746463303459084632555734246040776e-05), SC_(9.9999999955407094900312933831355486806415826487952525183654461726798337183020409083581348067747493608e-01), SC_(9.9999999999999999999999999993558642334364739493005445622744674487402549265716028074658345867820468244e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685208248574670127804998082578339376688427479562467614758176897264399876338360e-05), SC_(9.9999999955407094900312933831355486809420241588820290715799088934193100889857551323291683583068997154e-01), SC_(9.9999999999999999999999999983452499572357716896656805805890533620655639176046497908014534282321232901e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685205257791609055736049179845992546143841711522124248924177377124978375537761e-05), SC_(9.9999999955407094900312933831355486818351914152470212006424806078824827084178010717016959082725944468e-01), SC_(9.9999999999999999999999999953408462712845134813344884645836514986290164209798608921200857544273740756e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685173027200087594231674319340851435491422242721614933756554448795507103706310e-05), SC_(9.9999999955407094900312933831355486914605331442875485340453832142246134294411004300875016827255326623e-01), SC_(9.9999999999999999999999999629634701827769319510981488014027483272665333442018597878933878803290848923e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685109199674583089084554873974901435465561110944770069194389162530513544586219e-05), SC_(9.9999999955407094900312933831355487105219811568325426139112307081237565153066661475038313266408868322e-01), SC_(9.9999999999999999999999998988452613474814475273042306083594318658257311833771276716725412020985662925e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552684861891597615003543656143979491060071103459293631309387354220591401519551789e-05), SC_(9.9999999955407094900312933831355487843780489731683977095991942603927371918452482753548569949474113823e-01), SC_(9.9999999999999999999999996504108938804894105080083875513419982656237894761279416701176530996046613485e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552682851337935682998408044044355995399952797014242900592907705751461811441953820e-05), SC_(9.9999999955407094900312933831355493848096621436311389276297131120454320519238046780845206537299549474e-01), SC_(9.9999999999999999999999976307007680159783244544108984142450273935179201345218966782616354564483402415e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552669551204163416279517958506667892731417133935566411170180376223132748169012719e-05), SC_(9.9999999955407094900312933831355533567607358549530630430246662642456616548978526892293555067340352295e-01), SC_(9.9999999999999999999999842699955235776387442511317054159282051502648650933674629874243838099195172411e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552624778991177279769541589483695268882381677525109023666931327692406251153123128e-05), SC_(9.9999999955407094900312933831355667275314730284576727160411081389814784863486763939001126189303481493e-01), SC_(9.9999999999999999999999392938809151426746648894748550683422957872116739435147202132682175083810492762e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552433769863502777639527442336672513026022687204300246435889009278812464015538392e-05), SC_(9.9999999955407094900312933831356237704847805651058896792680255665961608161442659349862038105111672444e-01), SC_(9.9999999999999999999997474148594290770355073802615519023328157725903608316414002336245959787647921196e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138551711009196588604455051778646667921856324711102021882239376212436865068632511659e-05), SC_(9.9999999955407094900312933831358396156827418184609901198608910806867123655569323026586276114275101069e-01), SC_(9.9999999999999999999990213625957255527069889493417722472189197087009727005830266886889517335099460313e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138548777268589712518490674854622826131179467211059804111266803397556003326222669902e-05), SC_(9.9999999955407094900312933831367157477843429311280452869683446572542933228127158124660394569903528005e-01), SC_(9.9999999999999999999960742611467278116637388236871490944775616489806196911686791367016840758814707889e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138547274936562648316647680942448194446486637303191219771320853035478193007308350230e-05), SC_(9.9999999955407094900312933831371644041219514501935422487249927101608568250994114016072066849226371430e-01), SC_(9.9999999999999999999945650871988131892995858503053883533560821838625129595767996006205129093041400534e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138504584338486337697947143635710582433133105114793637595071333938960271708122169338e-05), SC_(9.9999999955407094900312933831499135215195640451048288262995008844387794450581793780913861773892316186e-01), SC_(9.9999999999999999999516800675912875207635258001628949607526814216134668863251471506064420336472907400e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138301839776591935088685678966544201804383240136602042294643530069151352653029550966e-05), SC_(9.9999999955407094900312933832104611441295552503659820727144048424457419297816816809789114030879375559e-01), SC_(9.9999999999999999997480121663681977470623738951197798674453831080462776470792412560881614942967873485e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057137538564730349363162661956796680770734028095726533523630836405424033973131545511201e-05), SC_(9.9999999955407094900312933834384055536648855521848035127184054687421494476107676413571355523309399172e-01), SC_(9.9999999999999999989812610127409633972672731672325743343110027737524226484828390383087518568680868165e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057134593661028829920088392155622953675908051235103852759984957680581870708988852991195e-05), SC_(9.9999999955407094900312933843178714011150120907191222785574695567693988356194867909659124767882528997e-01), SC_(9.9999999999999999960229456301317678552650052920274420663209875493223754414497818748670169885106281494e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057133460197417790225018767336688332384491273044291298339386018981852437037073972200467e-05), SC_(9.9999999955407094900312933846563688992581868055805468821064996318674604815494777586873532988049656825e-01), SC_(9.9999999999999999948843199988636149828231056948818481492600057138866436228407735833264253609763552057e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057102066793023961005858643158897925420487421126492143187397021542504303319972549726368e-05), SC_(9.9999999955407094900312933940316931196455185821637109261888068802472414554084279030316718040439774196e-01), SC_(9.9999999999999999633479437557904175690780457587558772740189679415056887685318174564500370502756468497e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056924686093342421079127712042382733470415120307301631766060972535110105445449887278256e-05), SC_(9.9999999955407094900312934470046535890260635988045803981616965770229306326854221969195350132548821039e-01), SC_(9.9999999999999997851594168524712108328468155330774746245438493198138188885804005457475918003945741960e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056281016104147506752993442830825246459736261396118206528462543469298348809436686896886e-05), SC_(9.9999999955407094900312936392302167656566981921049716882718663628837634394956823922489952350487205298e-01), SC_(9.9999999999999991385580256501932837690972595883682188061941531260305710021962107151460579523353072110e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994055358092803422920742970967525566663890616576280305256606807005860681307456469916288177e-05), SC_(9.9999999955407094900312939148519705039621032547869818957317429430898384963089523620694426192939978330e-01), SC_(9.9999999999999982114315474250209818744659363038290122294142068009581630772501414086022907492883927185e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994051618564426084505355656322250952339246460526460060201236198386518508980403600666854710e-05), SC_(9.9999999955407094900312950316244788012125034999915079088741308393768201340535196077814977589967998509e-01), SC_(9.9999999999999944548726091222301388082444194143060410381335541195702673824195023146161803012545826850e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994040042448322115531201876781269185119015711454639556037221098544036767318314397464947556e-05), SC_(9.9999999955407094900312984887150296077719297902269976796413442173007235163100896717324574417619045239e-01), SC_(9.9999999999999828260365546284664807449602627748095163055167823489918146541836789953659791723383916123e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993920218935026875872103308359044794983837825451913007930345791178622671746915791941526377e-05), SC_(9.9999999955407094900313342728011476962165816975738940019583917289294712702733798947668309290191659746e-01), SC_(9.9999999999998624568229885989873182565281977345353903818799719644953099371310190306815702146287514167e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993721829932201667151189529482117917018031591897015821318630828245999881692335106752288024e-05), SC_(9.9999999955407094900313935196798841500085330750487050862348748072905188551563654140959497819781580417e-01), SC_(9.9999999999996631643169227814061221330108990142822491416135783410098383514079305891195968772975986891e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399990079700513683367057994884394688139798348371364104916265613444579543968933035807065298169e-05), SC_(9.9999999955407094900324812049695346490105414609928508018163325063169352814325563517330878958753312568e-01), SC_(9.9999999999960044479118000436677502021205466394666575090722424624839485697249481669839686805663158925e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399982400997635125164813301081707471769255027117718372502906419569199788029921626901113291069e-05), SC_(9.9999999955407094900347743722914144139089661104802777149595306299424879617022359863673551977755336191e-01), SC_(9.9999999999882907746828922958366274205899875071561352544445849015188592724408154291499958059425749238e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399938360513170478950147743305716569719765281719006480214780956313031992917708536250882794335e-05), SC_(9.9999999955407094900479266196711119054752676315167633638971616248581919080476821534247890325519073382e-01), SC_(9.9999999999440497210341622306749013732077773129623446587734137009229437663992031752845287807300342127e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399749318455282732775644220401228556094381569116234969057348365192085940271108762069400260129e-05), SC_(9.9999999955407094901043821273868125443640816820577376202473869425077056300810262741934717713489795903e-01), SC_(9.9999999997541467277648931839061027543928744753987920241028299907860921409514515266589225697656096197e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993398928787643673300635388045453140590552846482919493020780242479984729738420755119999090988337e-05), SC_(9.9999999955407094903494253949146684308673144578696205772346829079482777169546998329492337862489316980e-01), SC_(9.9999999989298790545587142154545469986260455225561259439969475023714925202984934931532808943048426336e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993397484869214735661787946792358602504845851960498126868884273239662463974836894369365191956712e-05), SC_(9.9999999955407094907806370994003864777468631986489043216751730907819600997639777962629751930090305521e-01), SC_(9.9999999974793847320269036649402369448899701124006544966809498424893845718193097177115619145298445636e-01) }, 
-      { SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993387824435920585628113288869370331518277223092565749324368221899838310474388050091725129987678e-05), SC_(9.9999999955407094936656282613536641018716177033104837953707482427496569021596469017488516861384178103e-01), SC_(9.9999999877749558913828655922417450074657350084634062745063310681289359901757327758115529259085362156e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899094241397136552586916679856368942968284424941265110261908141439431656e-05), SC_(9.9999999942640202624701361477356059511791237775031554025398343517231445185366213880053203696426086474e-01), SC_(9.9999999999999999999999999999999843746815314362578344480091441003838119750151774247492957437563065459e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899084256259683289124513637477052298237601274199827239508145308057321294e-05), SC_(9.9999999942640202624701361477356059511791271594972889202315074273108521167060929139814383320958454806e-01), SC_(9.9999999999999999999999999999999755305233716827520821878034354506554823835095721911381890529025514682e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626898800584496476822093551617053714697619110195656901148971325590185900887e-05), SC_(9.9999999942640202624701361477356059511792232399211688475353693909047823608901146595275180705821574226e-01), SC_(9.9999999999999999999999999999997242732972196109858856069290583585312929804042018639882140159302184438e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897957468237152359985139869572977238896029412481448747152650945883275569e-05), SC_(9.9999999942640202624701361477356059511795088057690357467789856824638856202390788704724655794731933082e-01), SC_(9.9999999999999999999999999999989774980445576437362473573426361902207281255444611520231754256057069509e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897370144243610519522033802755482432389639111177424564201319951416658153e-05), SC_(9.9999999942640202624701361477356059511797077340571970171166098226103127442510524818416536351164570922e-01), SC_(9.9999999999999999999999999999984572862483540379452524161391447576257209467807266594533278662523067569e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626877848195941854118460932410509543118458764644123256869203254611008220177e-05), SC_(9.9999999942640202624701361477356059511863198728425071127460208607940121852683977254436529205342154769e-01), SC_(9.9999999999999999999999999999811660672565878579280394680134611188519425847692014145299706211888332550e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626818784053676033372411874056668817122048839765371125002844198207571560105e-05), SC_(9.9999999942640202624701361477356059512063250639156629374826190030462925051502955829613709052083346372e-01), SC_(9.9999999999999999999999999999288510522441132540513498180177233672775033804509672689682399073789909097e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626768259693718625468727324904905938584131256881241360627824988269224163344e-05), SC_(9.9999999942640202624701361477356059512234378067071848416576418329212076563645737337664047935272776555e-01), SC_(9.9999999999999999999999999998840999977418450838865704609285834024114030983607149187038155974110906199e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274625963670014310398937266617738212229164627939507805173967656064159684611598e-05), SC_(9.9999999942640202624701361477356059514959545936201335592858530941647394330375999178777021669854859204e-01), SC_(9.9999999999999999999999999991714489789953766398880527107036480563107709826145349483969915503691752822e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274624496012176242708488048913433095225453177374287627602069100577702939088352e-05), SC_(9.9999999942640202624701361477356059519930544304114559230935931272759020788517834581952916385059372968e-01), SC_(9.9999999999999999999999999978714971150347849035901548698443365423494193668913537978028060830804430740e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274620132886973833500740661890562571312505588159381469334406692356305613164557e-05), SC_(9.9999999942640202624701361477356059534708572055278242868571367198609515287826345762232161411579815722e-01), SC_(9.9999999999999999999999999940069364576047048916393974499215148592191469807577939377016778163578527004e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274573113058626458574987846328474233758403701534707773202062162648350245780928e-05), SC_(9.9999999942640202624701361477356059693966052860269844011907618170757476670508280031238910416898493827e-01), SC_(9.9999999999999999999999999523599585872368011950774811215718811073219096877018381692548453803925622387e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274479997817751616609199448584832607782964745050035761581006543562341379465757e-05), SC_(9.9999999942640202624701361477356060009349992093753242495013756547717212355159002733753380603281645061e-01), SC_(9.9999999999999999999999998698847877410415773181853536688026959427932785882608259544488628978937941063e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274119210665576152083442967628232218928936269651541849193705832250607101414769e-05), SC_(9.9999999942640202624701361477356061231346221807328033454911708072023852300472638960539373390752599897e-01), SC_(9.9999999999999999999999995503239754055048558835363076445211566841209413810920965866721688972914299552e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359271186100114245439047104626880398575595262248939361091997565461234491840239180e-05), SC_(9.9999999942640202624701361477356071165874137912496826718265773556332385658362298725908048945299249165e-01), SC_(9.9999999999999999999999969523733976162811687839824492463619979395065658180611601002653868808228235364e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359251783105088457972150988098874641514216574107673691665862100671314900459986584e-05), SC_(9.9999999942640202624701361477356136884363900353557317808272573424290070901500921370081827934313845344e-01), SC_(9.9999999999999999999999797665151573885007408601829487908319345995920873036034335405983021390715366669e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302359186466842805823041398033590668631591090785623476036438001228239982949108743174e-05), SC_(9.9999999942640202624701361477356358112380937792813677132645222080750559464484570869750991062025693815e-01), SC_(9.9999999999999999999999219137958798220520279142437419504183975924208697388694493307172602148743812790e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302358907811814397282801865901227812280809062135464716292332100047527953252457366963e-05), SC_(9.9999999942640202624701361477357301924797906453742054883094712425742410915645082720044739744540301913e-01), SC_(9.9999999999999999999996751000534760789024880769276860270187838800296360091234474504992575806312430317e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302357853407259894783555356695937533219941203224200705087049466595430435590582015766e-05), SC_(9.9999999942640202624701361477360873222673747219467981602736416478801377754348327724322527565993762583e-01), SC_(9.9999999999999999999987411799459129400860609644324506532315200393819950737702893028661500435628249782e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302353573498848682912629606240928265071895272818090203048832682015815445205211839104e-05), SC_(9.9999999942640202624701361477375369392813078452422685737181631829004383120524701876870446686862292358e-01), SC_(9.9999999999999999999949503270833270750171620269619328194025581552089607715144642007303947650828741759e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302351381811054610449678017395787741738909030479202935625231734701621201448970630210e-05), SC_(9.9999999942640202624701361477382792701001623049454901227680554642030370105740410820918405910035686438e-01), SC_(9.9999999999999999999930090785448562357609383000637243641278119018859679920469179054927545939308464697e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302289102327531688194438519788173634642063618071736825414503408742106106681909545963e-05), SC_(9.9999999942640202624701361477593735062986028743843840662868531493482619529715614218568663197132736175e-01), SC_(9.9999999999999999999378461321194703063383184854256439461067820394762528716223083484657920255844722438e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834301993326977200597993690397798620369244612163983198127489593901994484175553371222765e-05), SC_(9.9999999942640202624701361478595534491727947189118785233853615775760488887843837984022916301127030710e-01), SC_(9.9999999999999999996758683686356327757299305192752900853759281927010163565728756875424962159763105835e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834300879817731418906174387842945546133456502034165537180583231564364278367756710112928e-05), SC_(9.9999999942640202624701361482367021618948795362522998678251747309548430147163886773088894491683354633e-01), SC_(9.9999999999999999986895973304915896803492356892542289014022761323914632973665577649349706427433539931e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834296583623959958321119688017427851787698265730213071704300634734168554514336702722715e-05), SC_(9.9999999942640202624701361496918350731384972881859342096594795575320919591174745639545747818989706408e-01), SC_(9.9999999999999999948843199992990238861815469901429376137211984815704149483597103190354481901597078771e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834294930062485804355181408672653950187650472433809505679938938616536260646690450219987e-05), SC_(9.9999999942640202624701361502519009942312334598075989233800616172074869729591389081435515499732049945e-01), SC_(9.9999999999999999934197072913875143606612320286922527826383903102837201300259187730032269803430990528e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834249131570551373951335777226449305640590857828024123720459927868558263583869905913221e-05), SC_(9.9999999942640202624701361657639789972814429410913924059412910086042523355085332758000521737665113206e-01), SC_(9.9999999999999999528545064574305648378599020242693600380275823388368614496667938830557798607809258266e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833990358471534261295825835608824804385135633005211668633697979036043174430978639305331e-05), SC_(9.9999999942640202624701362534111553015029213135899589342119024694258801360856695759811751504293166587e-01), SC_(9.9999999999999997236508299022419123794678213931635201213697331661350360578252291801600993411284900310e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833051335916389758036340730852288750726193769957564811694427001597727322274505936144388e-05), SC_(9.9999999942640202624701365714607352501054544378694883209316234585552058326833580738140965001323984694e-01), SC_(9.9999999999999988919282790464648121803217314964980858706168436279711156975638971291665255616464874976e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478831704922675758829229346977631708312436940974266623852146442821347302006764390452937610e-05), SC_(9.9999999942640202624701370274946859511141276301925495265829200274878701056934887136210466029480045496e-01), SC_(9.9999999999999976993666639197437300408036982981613410176254754026994374975474563436555733531622531784e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478826249485027786781335282766438766704165510251737947100188417126114825215221598680706345e-05), SC_(9.9999999942640202624701388752667579502714734221409471198993529160462016494979246523426269138082777481e-01), SC_(9.9999999999999928673096576770082901263021814219306329037191675013847993533799976389120282798488774521e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478809361585475106713746912657565373495178872243835889406526693925765422563500031613783897e-05), SC_(9.9999999942640202624701445952458250319242687170116048202509519724061931032222932736732679294163818182e-01), SC_(9.9999999999999779091525637936800099035269455994094097109923915691079839357621870072945021329002983984e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478634556198382847580106603440439634086952891712496919394336261367979769680808714276014011e-05), SC_(9.9999999942640202624702038023219840173556659683701760916713939349177461031822158570117386235550637188e-01), SC_(9.9999999999998230783855506077644688176850325033752738580924892792941700018056647747713787051579587759e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478345134986468794871103531994025841847790873250998195826361361662101047235950248255033536e-05), SC_(9.9999999942640202624703018301003085898421480551482696630859704720700570808274858410338108394193764327e-01), SC_(9.9999999999995667286873179790482572489741634337432864779411172374198914143058932438955294588112221706e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179473031788504334875961710947770221439595346913927565452837264138353659587744911527150308272e-05), SC_(9.9999999942640202624721014754948794011040387591988711402409885475492109402281965719308195907591290699e-01), SC_(9.9999999999948605264076285769000739375718614201236091402997275280567636554249920244705305675774048308e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179461829658036457189199102278594080015439634994412929788391314394934678371892668323824388528e-05), SC_(9.9999999942640202624758956685846167055521023069496250247150803063471019952280510632938183942690542828e-01), SC_(9.9999999999849384382993962664405304198988314579198768837438237895023214714873194141916730906544796716e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179397580883126954810840916733233815886391121401804131730010748764819966584111601288974705489e-05), SC_(9.9999999942640202624976569093132862478520621027873971393567763672388955450969885416646269400627265153e-01), SC_(9.9999999999280312270036721863531174208124921074044956505474977399895180143740278051609420216594172271e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179121795528508505122397136809574054798492391172376458057490872607625672545588337472742089806e-05), SC_(9.9999999942640202625910661844273529729124071439732218619499757745791225995357372030381307595033883783e-01), SC_(9.9999999996837592471937406711038799246309775563163292837421520162733426234618338082599813684128362034e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281177924758301010767353409635297264210179970739498784674887632595239419649848073308156020225340e-05), SC_(9.9999999942640202629965060594249955990943422755978132361438498399449039972346312697011029365198615023e-01), SC_(9.9999999986235047827423515115586801940492636716675222006085632124954787396374649957510198236559193778e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281175818287601261025729198180606465640974746511365683806989050131347696901491148237047108016333e-05), SC_(9.9999999942640202637099736087478897317226575564342058557104919025344735493261225933749339975629792159e-01), SC_(9.9999999967577357721404154589758084646517678947504772832338094576392732395221773208149849009379619517e-01) }, 
-      { SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281161725095581171569962121416160959168747821727136628042515984455602601081931261145334591631217e-05), SC_(9.9999999942640202684833773743450981490258857534043058519837623239690379471911392550676957111153329735e-01), SC_(9.9999999842749412418609012889232052082488825016877152744267973498406813728561193099095190901177565436e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158688676863227899690818988299942059202356755447679219611816390722994886e-05), SC_(9.9999999589037133313674724416672224088661989910221004339730240846039367913758804825082287638590107897e-01), SC_(9.9999999999999999999999999999998880500637517964089806461278799190933436583838500986284439211627458919e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158497186683675214259752961807923292716568438067980439520440257983937790e-05), SC_(9.9999999589037133313674724416672224088663725962489454778519042480099407081594947707449493500175667812e-01), SC_(9.9999999999999999999999999999998246847669647003656525966133964222110509826304609072583449298770518364e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681153057065591233005986259553391677175175236336743011456998690842224830948e-05), SC_(9.9999999589037133313674724416672224088713046165672934058316547023353073598282026981359173302194631656e-01), SC_(9.9999999999999999999999999999980245147092333641132545567803030138319018982573925220680155577955082383e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681136888186130383600130339875844428888371530102624848704510829931880640067e-05), SC_(9.9999999589037133313674724416672224088859633421123213199033853436935647703860747577027347988518311835e-01), SC_(9.9999999999999999999999999999926741314773370421651813928504108280928608275862745726145134661605613045e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681125624768124838814402340718756122139875935751620024303101444627000957252e-05), SC_(9.9999999589037133313674724416672224088961747704083878590164630552148321448802018569289265682770036973e-01), SC_(9.9999999999999999999999999999889469960888504435569138851675728293605427306545030971352450192984943064e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625680751242201733647851255524276728129552559768953390439662768541081024857236e-05), SC_(9.9999999589037133313674724416672224092355904548941300952489027499333531247272157437414671718639223397e-01), SC_(9.9999999999999999999999999998650614658402063280719354389045428684418020628181805241565108195055728218e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625679618538394645760955581024206520009511152823468264437721571944516320565442e-05), SC_(9.9999999589037133313674724416672224102625010872674952046435058122194810368396049674999706716568959050e-01), SC_(9.9999999999999999999999999994902426992817361706367311748528489034415588183949752240687220996559848857e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625678649606438995368130333258721437967295941306134647380881706302052856859160e-05), SC_(9.9999999589037133313674724416672224111409359623667570001113590335129514035405035973542947323091991140e-01), SC_(9.9999999999999999999999999991696170615612585912603367307619084575257190393008940034286780154678791775e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625663219571259483285731205870124587525029893132547428844053450488582686938225e-05), SC_(9.9999999589037133313674724416672224251298243942625127655626197162792181420636951454966572993970485891e-01), SC_(9.9999999999999999999999999940637220184365557201203861808633450306761084633294703282500856362042756703e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625635073532784906791566791744908244275346777160467372783616972310368929989568e-05), SC_(9.9999999589037133313674724416672224506470566908868870103402489154107895802214610278161891069305029697e-01), SC_(9.9999999999999999999999999847500220392067213888866175198396876858536294373483942821597637311432014016e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385625551399609182871703677879111301303063671621711926832057184130773374313950462e-05), SC_(9.9999999589037133313674724416672225265059363570867647919115653943045746354143354887105573370034589179e-01), SC_(9.9999999999999999999999999570617979497568093021058377064092978957475275094187938462424356401549336679e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385624649675880799690426005218323314632430591731376293784537674438863112826787245e-05), SC_(9.9999999589037133313674724416672233440097518697270696809285213039662901887506488829580950521354006686e-01), SC_(9.9999999999999999999999996586757825288121231006985983926100395269972367872729664345601960547259799166e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385622863956427494877544433975357928008217091251786091974137908321814408332840051e-05), SC_(9.9999999589037133313674724416672249629451536577622158597817586184504140170901854804073018518660475708e-01), SC_(9.9999999999999999999999990677700587915891399187193336792496247706524732555607566844520618247605304549e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385615944953371828193874522571733846235743057283633992470356092452790604540219095e-05), SC_(9.9999999589037133313674724416672312357216366422718540832061584066531873856066570536233711390271078909e-01), SC_(9.9999999999999999999999967782287198190683867853782427557766876034960393757019371458440342789151944668e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385559695165249119344409958826206048773473228974767057067782670114692096163377168e-05), SC_(9.9999999589037133313674724416672822318471290295816201863141582631942177406646844013670468459839189792e-01), SC_(9.9999999999999999999999781648223982376480617438398406206248740167076955243138036027413249730910272070e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385187593827762416485183559466186322025772140165381472529005082346653804789789482e-05), SC_(9.9999999589037133313674724416676195793667492197122940189009825050237921698607854493014120073893405437e-01), SC_(9.9999999999999999999998550341650465214916111840381536808305661553668058782272136043000221516438281920e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722383934989860039945914458313296433554470564916231337151432039524007702439202269369e-05), SC_(9.9999999589037133313674724416687551916288058820109664248767360625790890078111837367921489809128429979e-01), SC_(9.9999999999999999999994405396862338855667180512862294495213915480180246719032876303984110757555367109e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722378591077302705006837040718982512360274149081834075803729200168990659307791586820e-05), SC_(9.9999999589037133313674724416735999891736374716904827039013464036516432893139326839539618656746861888e-01), SC_(9.9999999999999999999976722056338515681031039995365568437106923946314925008756355706369606435290038776e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722358370212201157221997214038890806699196741484691730124467253373232139166686369552e-05), SC_(9.9999999589037133313674724416919322497687109196464658157615744302340724347443897909999211763034486316e-01), SC_(9.9999999999999999999909809950378592078577321928071265819398942293185317632617803535664531802393250863e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722276292180329482663872693377800535292020457334503112725792071140581496677199079500e-05), SC_(9.9999999589037133313674724417663442920748092987538715063232249828001602494297901682744081009862760239e-01), SC_(9.9999999999999999999638208614926376724737955274065935040407129463759509904684014971700713311713822040e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834722234261042433308991819922575472651733929986697914196677949054103992645747207829629e-05), SC_(9.9999999589037133313674724418044497721890673097120403287859135324603377216060975602532481262072139772e-01), SC_(9.9999999999999999999499124953648716474447277595719745817032699120791419102631934053399947201161605721e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834721039894962038979752271593104188793846634708373044513612974210484763388657618569532e-05), SC_(9.9999999589037133313674724428872634956251296501537171676704044421219687851766215139269442406099760722e-01), SC_(9.9999999999999999995546892973219413018046937878617494945262369645104531558409164059878440414154507147e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834715367657077757500609985633433343963394707415086379463915660560418544073047651948393e-05), SC_(9.9999999589037133313674724480297211763272637148568091451936015827892412916170602465134253811218924504e-01), SC_(9.9999999999999999976777103429750097747812120239592429682742795002132716950417801830271424976385640773e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834694013310539581164157894005955642740193975287851924098313810186578243964802135385317e-05), SC_(9.9999999589037133313674724673895974036499130314194529769366549156688051616520546490198644990201816209e-01), SC_(9.9999999999999999906114236579507776710417359338281271487543061974341533619499928479425791671746663991e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834611622965835689437815026995350104909561341062183860240425009251644347834405198893477e-05), SC_(9.9999999589037133313674725420847828986592518513090376997949600185426292582971714872448970550748332711e-01), SC_(9.9999999999999999633479438453118338099919667296437047056855345815525303244493483033808738110341057894e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834579911756543957774400509237644649667927297121153916146173462155944615624847578537097e-05), SC_(9.9999999589037133313674725708342033414295979185043660032134119871967028687091176859161799270083618445e-01), SC_(9.9999999999999999528545065685691729672153511401458437352172023623085532573776354186620066098409263269e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698833701610232422225276782802829333071634878836963502758741972407906577385158057744830021e-05), SC_(9.9999999589037133313674733671034203304363924458943041238552674882426435092067815315533011354824562055e-01), SC_(9.9999999999999996622190448726333795380030648073821628745698570665778255938454358047399054855176573465e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698828738983786253835032968727546176009412691204096682023144068342859732642032720085191062e-05), SC_(9.9999999589037133313674778662265186887992070814149895789174477434658567177204904606559141485213800564e-01), SC_(9.9999999999999980200549488363997000066959530567028271852942735301345865686855301064319114678087805807e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698810730859358294805452503931722828808383606561749736055238658426062176310306501208826115e-05), SC_(9.9999999589037133313674941924137606274942287006800205829236558951284104747302583786849152340219687127e-01), SC_(9.9999999999999920610540662735136770796691800166656169445695658156644202013985477324485402191460224701e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698784909991652936966103956329712991155588405713799350818372233723460901915638509196052492e-05), SC_(9.9999999589037133313675176016434443418391272967064755459556013892028162168381852830722536552071818121e-01), SC_(9.9999999999999835167676215465484410122943904782478111092096162233457869886644089765104794021462726070e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698680288223586317359157553213835271383790395934238491611771556511094350199365068758139286e-05), SC_(9.9999999589037133313676124518640695610003141571913456058559856937484417797383695750384140863587667452e-01), SC_(9.9999999999999488967709229267825737712119524213159331875781306828996560531244099829871546097974733896e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698356420181433979725459131104318517006252056722091143253940428947650596648922291687785316e-05), SC_(9.9999999589037133313679060710201905523637327755526507707514163961611022177707833314564479724366301051e-01), SC_(9.9999999999998417268123444907449218475397820196184606120397588279101160116453225151055645802780613716e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770695004086263373316938919402490546840607473450149753474231578071666621562940992662322402606e-05), SC_(9.9999999589037133313709453009779081445151199331422411585665704375572551088702709686313217643768771563e-01), SC_(9.9999999999987324185744830498957705226464109567501900081363959863934513614070031739488446097100926946e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770689453704999702056428663778252495665372268969459865986099515933685793246733534073691640087e-05), SC_(9.9999999589037133313759772832999621489375704861645576517651340449094220261730144786169419042596483714e-01), SC_(9.9999999999968957627372196494219405782836744138114001988618734439483488410510456015497156056264617169e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770587556893198020981496233685777578066789536883352426823484546545153092543290123452359600770e-05), SC_(9.9999999589037133314683570553014748821429043302056439295286387221381430266473951157923335704964286712e-01), SC_(9.9999999999631774710913850877742179647937743050592267424655054022097326051830659924487882196424428490e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770372727804995259355782196359543985965415726440771576229649119519351712041130760206679828689e-05), SC_(9.9999999589037133316631213647683379873564744127627841022397350307040885765467474168505561875475111197e-01), SC_(9.9999999998920891836175578885843287439214978056512356549529129573764798955276431279708292435308055479e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119769140595598405188140208368205682054701748463658139903031256079172358465336088200747668046193e-05), SC_(9.9999999589037133327801739035753132705577880373423140570047559917064965930182893998843851229187344650e-01), SC_(9.9999999994843689384667410035972197472638580924641617276624479665574689722685579725185494953535288107e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119763851716269521833039192105403784298738875946285685197544925127156657932903537278672944730085e-05), SC_(9.9999999589037133375750782571516975087066168939843571003227540960788638921618783106451204844137356481e-01), SC_(9.9999999977342457252425821863699065463158883929503731593661343789049129823351224262437389499780511130e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119740895510140786533092705590247175980844681715546849843918052861643262021445490162845831113496e-05), SC_(9.9999999589037133583872023095949527304454932458888382629993113246619747237593188990793417458560878512e-01), SC_(9.9999999901378936943790973918204440670904008741583247398407767423763055223380427991862102877118492116e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119700498624840938808789674791750189273754722825602357550808930366397164013668738195162096802289e-05), SC_(9.9999999589037133950110670363800583225109840256108311617920168810990551456284008282593744515305413636e-01), SC_(9.9999999767703119640056201397243208956148131339050273760643933707291971385012568071922771911319942497e-01) }, 
-      { SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119430226144379504222210945051399123874255488159914640723166005035631943024549365082611122583868e-05), SC_(9.9999999589037136400404219819670008498781037243495018174937127686635463387748704552485811354660463461e-01), SC_(9.9999998873354596790815127769107251813856812780319355930933082438101152882766471658192291491634188746e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713311994861856416416840124789392935958352038513972908762349683239595833e-04), SC_(9.9999997591090086499145904533065024491606043256476010675283380270136619946243080705736584631184664511e-01), SC_(9.9999999999999999999999999999993437915432006237530661734571043862574067738413255096654299941311063358e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713040242416038760059317066761602428623235700657520751485204255787989367e-04), SC_(9.9999997591090086499145904533065024491665691649322768531407839819289695414898535314941771753465307203e-01), SC_(9.9999999999999999999999999999989723679853782583378074309638158065769147447810631983274683797881115191e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241705319918502463640542048768101478106229882195805019144994129190325192354e-04), SC_(9.9999997591090086499145904533065024493360266696533724500566319435804341058113862033884338524628373355e-01), SC_(9.9999999999999999999999999999884204475899856278738823940267179583503884178433664179906719818335224102e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241682373924353412381700079202218399706762266394288003702684629895258922448e-04), SC_(9.9999997591090086499145904533065024498396805260681174768802493907872986988301731969058654470458392096e-01), SC_(9.9999999999999999999999999999570585116965716331116983351829078028058964317460835752284970993861163055e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241666389494246221021384308525639469447328233903501207505411170152239192155e-04), SC_(9.9999997591090086499145904533065024501905313026256348777350584668119727613883799052404512890685442249e-01), SC_(9.9999999999999999999999999999352114446635130875736288469993936855281955489428433431772186879137967027e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241135086122313743883174137544262503210718270604911781524698886097374318733e-04), SC_(9.9999997591090086499145904533065024618523922122787387925735148614308541420672022552290568568804987735e-01), SC_(9.9999999999999999999999999992090410210913451274883794136783197113574093642655990548820445076099173158e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146239527614498013481908714385013381685286323222132307338991874651496407720631e-04), SC_(9.9999997591090086499145904533065024971356437200185235200953791920823624971799839825148872051247606605e-01), SC_(9.9999999999999999999999999970119942640707385244210238840640414785180451800056830790679228417689579667e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146238152558976137835037191174989095616949973788262660009052845523051573190128e-04), SC_(9.9999997591090086499145904533065025273174703115542874980186090855820757883658385361046161924449464213e-01), SC_(9.9999999999999999999999999951326072631491849082301400944677457004679227187074908841364564566357096215e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146216255092438271796865058880982796125712126238056476670001875141109087648122e-04), SC_(9.9999997591090086499145904533065030079566352947401496557959709127115482417082569438278098183670046705e-01), SC_(9.9999999999999999999999999652037692564887716762749924761980916189209807427822430790587988652839528664e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146176311765770495664027756182054289266352062552157791524493137196501888560017e-04), SC_(9.9999997591090086499145904533065038846940032022087900696234011833089300875071377749001410433281887846e-01), SC_(9.9999999999999999999999999106103599586709332061276111021095590564757265479706346323840866986839621477e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040146057566285228729286539875039337857106971751170963247865852577349595451087942e-04), SC_(9.9999997591090086499145904533065064911018501751632821911993010834554994092254688409967934028762126702e-01), SC_(9.9999999999999999999999997483123952597871062131930430116657972566356823569652511115369205676940924175e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040144777889023384994891993322269389015233157103321091066050386635483703015038576e-04), SC_(9.9999997591090086499145904533065345794201730710497171200299319890928883321550359345210668326069018538e-01), SC_(9.9999999999999999999999979992857028659809150464729838387779926195120172412024534834896245862626202070e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040142243693117812532410224559078505159874337124801221109556407837671041573083427e-04), SC_(9.9999997591090086499145904533065902038368996307459214809674827718609312559771073924522119440848732370e-01), SC_(9.9999999999999999999999945356184058357532065184675591095369543222122538262067669293977626887434771268e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040132424620372727256910319168070251547608794987778355968221622706050540141856836e-04), SC_(9.9999997591090086499145904533068057278984135918741255207735179176401039885254825623756115707822694207e-01), SC_(9.9999999999999999999999811151874598588276031795716648243043914832353214248542271450453611813702302915e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466040052597981039166102516241663957293412965888438611591231956859273246828098945701e-04), SC_(9.9999997591090086499145904533085578853549097355022434268326561943117600370484638573466953502058167210e-01), SC_(9.9999999999999999999998720103943049570084604498454619892405771074092191618350496264177529047400925430e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466039524532005069827697635520239927225930265152639602620508736709729375341565495114e-04), SC_(9.9999997591090086499145904533201486869349480548822145820571178829540015419764170653157424522934139505e-01), SC_(9.9999999999999999999991502647519821014553864210033802739055628834829601413426101978642191656264785794e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466037746904595326723924813032892883066227820507185118673955048293824893859347124634e-04), SC_(9.9999997591090086499145904533591667784750213526729882254143196182124155368349087026208674360810736730e-01), SC_(9.9999999999999999999967206538794000623637539921133114141105094600552790874584621967802630353386722687e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466030163114601062808109724066453194141208252043654703212039200302802364848319593521e-04), SC_(9.9999997591090086499145904535256274274248732960186075747202770772894774506834470960781185618278095126e-01), SC_(9.9999999999999999999863553441837618190856759655421402975430609981385349456259084369657387453699390933e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466001466762857433975917757380952104642918840408678156850274838539358406902619649760e-04), SC_(9.9999997591090086499145904541554989477795596487791363062717113947087655713709304202224180332496120744e-01), SC_(9.9999999999999999999471339821493887184483174151974043645498294791393991840657851184125852236036763772e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359465884986085043403950080615920782319617175232799563285584004870839403326582975334568e-04), SC_(9.9999997591090086499145904567121954324801494656922153557551457652404698677265261414035918600811862959e-01), SC_(9.9999999999999999997879314857704701612167650610568091024364022054992269149557563280810495402167038061e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359465825337780621391634776351605284898179555159363232572269390208067219532012184665676e-04), SC_(9.9999997591090086499145904580214478604029262682976391551202609106781632130072403262733891609954880291e-01), SC_(9.9999999999999999997064058701321806585927864788723964815578795027763526958386572913293562211584077437e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359464130358412452248343755838930986722205517407427118468536586601910700069777885405987e-04), SC_(9.9999997591090086499145904952254534823216398487068305956554994273945535751627567638543678152718266319e-01), SC_(9.9999999999999999973897560034983599430784588816940013917656117433575992370567082898736740075276991006e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359456080626974976851222191881291530923937067995166323038898428377634406834921417309363e-04), SC_(9.9999997591090086499145906719132995286488057142724846238020023043494396559422937497417289571300446905e-01), SC_(9.9999999999999999863876107200375918258227882289304901359718325453282245860379140193849534801288673193e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359425775700037506439914441651796070049972432366928609087720746406248454632783275520967e-04), SC_(9.9999997591090086499145913370922942271698087316486094132319297755909167002268046118360024103188989870e-01), SC_(9.9999999999999999449676936010036048091136982373720631127335195866605288076709027178210443358060591214e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359308851804841710349890026882822506931901022099623306731140632975980269136069730290731e-04), SC_(9.9999997591090086499145939035171934870283076438579743400488487600725984369087917762431482235731353741e-01), SC_(9.9999999999999997851594202388128357346764130339383283989697939341752511517202964822619052138703931059e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359263848981694361028369717588758562581895775361562611024309721408555973262566461211603e-04), SC_(9.9999997591090086499145948913081464734953072943384465864007503871537103023451975376462328733837149030e-01), SC_(9.9999999999999997236508342345680569153513564399494028582104933359000221360887192242782740302589354797e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377358017411237978177428507089028635335501344205771024617465556347690890040536911083905236e-04), SC_(9.9999997591090086499146222500345684230895595337686251613638816215403254132598789791990768798619838988e-01), SC_(9.9999999999999980200549752085688167427883885539402647234983232013067330800438077933334325225467733048e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377350974721750841335976339712690677087317685882251774272026459574621611484052961977892323e-04), SC_(9.9999997591090086499147768337800660969044837194748931490027218706068265761583125803731213177894841601e-01), SC_(9.9999999999999883943061504648550917472521711080290035932327983716883682790684240565694552571344503517e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377325418571198796389432112292153913359813912302320818371927079088782434396642196092931827e-04), SC_(9.9999997591090086499153377793506543048700186932548386795274278268487731347671516744932888282023448778e-01), SC_(9.9999999999999534648823002975718661593728740850402386845670782225644647636763814777330225273077311416e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377288775000398161475283653389998086494468122512190223226967500421693458213541569225162313e-04), SC_(9.9999997591090086499161420886181745163569687715814407726252609084107767527800797121875893408396059356e-01), SC_(9.9999999999999033814860050534109048662879867084624777645766437808888313532242793625586989507072964282e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498377140301478548186030732189435274941993938018287756801369450248793755854397038802974222301e-04), SC_(9.9999997591090086499194010130896736264960848973432051101603158349924630841899300721284446045898069209e-01), SC_(9.9999999999997004520751509655263683975771110137734194239599820637422457603132929555276613084555954985e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498376680685571441797736730472120020969367141823459779566164781831245966221611052848672720245e-04), SC_(9.9999997591090086499294893676224956520073143833090849748564625713723230677558610098023496200306402334e-01), SC_(9.9999999999990722620511916095017541922611441252377709556891244021325457445076822425676998318013310780e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498371923235640805744099006519332150419763003710782293944507474095356304006533048412818663537e-04), SC_(9.9999997591090086500339131719998556556757931064507494107554644090820969496981591122802367106451031197e-01), SC_(9.9999999999925699140260180956297842479583873504118144266362417137668010293659066606172558032047456915e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498364046436490341497415839377924360934172029820183699307410873546132502434678857181512649856e-04), SC_(9.9999997591090086502068052351009020203728645080442447923303584604671979504558717592987486432099233145e-01), SC_(9.9999999999818041277019450869640457192613482370403990987757966853522466125029870431213702957663553968e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532498219440024335112085696284217809210420220716691707654789040647780773903164606251102825868255e-04), SC_(9.9999997591090086533808484546233219286579955199735991845141199940867857339824508722241446466603143463e-01), SC_(9.9999999997841601730176219353705229218739261651127331045483365004919077039134794209856785731065491453e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532497914566268992455961292159153360280722660846617924435497393954715219117340070630587508389042e-04), SC_(9.9999997591090086600726850165249954882137682437595345210748277636356867891776791496868797966332869199e-01), SC_(9.9999999993674673460048503099966162644575765093104151723778508476266913963472670883559262326010871521e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532496165991269044309812180317168464575879469002410870411102515175450450090057057792999888066675e-04), SC_(9.9999997591090086984530897259484069259930626127732813573610914956968635129868924174163202784303767506e-01), SC_(9.9999999969775644855907020193163460340798082171818173664710592535609269447482218273864724923957695664e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532488660301439824068369878410182942728611585163591919562023200659129820275883752134662090610325e-04), SC_(9.9999997591090088631994764789850163499737306768527037412778878960803868085734353394392621860529854598e-01), SC_(9.9999999867189998879873941105845141379381853759555907793831875773303156096747863480599346882449650847e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532456082102531281805196803441103186305932536371679098013020808230757915831335453617358451282217e-04), SC_(9.9999997591090095782757285389441563168550421729619723790991159248953530675229625086630466130925947406e-01), SC_(9.9999999421920389478086980705886754536511240889426706687434334889739457515603848009221381672378545863e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532398753040583396233529729797437290650548303014077652929235114447084365354300106431451633928469e-04), SC_(9.9999997591090108366218631099138672302569825987444789349916472582460612097489753819295696541972104749e-01), SC_(9.9999998638362984366277246011141025300416048049687521845037167436742349261038641619678750489717689658e-01) }, 
-      { SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532015197041581626982465907062512586693749895051676233797903326108242222227125319227773986336102e-04), SC_(9.9999997591090192554968191808427881056365867461130048038066729521407959884195869238505001124006765621e-01), SC_(9.9999993396028086949761507288374412480751168290962668987793281688251367855508185814004991297330196911e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568423253267729905676177785584143353001614380033344243031758625321347619384e-04), SC_(9.9999990341042383890306088396061192715670697837219455740677936131718353318213465919088214608415344554e-01), SC_(9.9999999999999999999999999999973688142481916180437304757252411988405420245137613199627838491668357719e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568421071351978567763236428985213434746066145425917517600757913894895359733e-04), SC_(9.9999990341042383890306088396061192716629696798932982563987649090092816159354172908007447640757493140e-01), SC_(9.9999999999999999999999999999958795247349249954778242940390886170692373734001510565621879790767344031e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568359084434798204155311880226117396510294984327442737778206412891712872212e-04), SC_(9.9999990341042383890306088396061192743874281829010424743269716705640044374075170787777652327952165941e-01), SC_(9.9999999999999999999999999999535697033498255459951822859686557815524626811857962661407907708787000050e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568174849750494694500221526141761541444600595036372660482208532269021015366e-04), SC_(9.9999990341042383890306088396061192824849393196324908583237927515885150911858907425196336245999193732e-01), SC_(9.9999999999999999999999999998278183845168415291655135119082109011987327990988515937074887045161495669e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568046509857464098717441244136225447983164310858821291795694460332135408372e-04), SC_(9.9999990341042383890306088396061192881257540067851576548278390199892230307847860446242065015359799250e-01), SC_(9.9999999999999999999999999997402186425437495018590771225053604616408334590527787302388433596152799806e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634563780645046310675688268267412264928203680938838716249697181100483922098626e-04), SC_(9.9999990341042383890306088396061194756196992793236186783571245045948636694054010587409296312115309157e-01), SC_(9.9999999999999999999999999968285078102770689166069486492860667740143329699595040039657425755209698531e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634550874164494364158542238952818338149906452801149106149160304138818016737658e-04), SC_(9.9999990341042383890306088396061200428873144978759254214483779890013713326331613762740878783204962427e-01), SC_(9.9999999999999999999999999880190539496468973081874203349131743704972977034165097990936201582711727789e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634539833765968722941278720825369300000052651396942728252573162383430561887543e-04), SC_(9.9999990341042383890306088396061205281366059290994561495998288737455803706724275632761060083870084754e-01), SC_(9.9999999999999999999999999804833139759840362095480189673873879648238413744134111600987499677007083781e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634364017769135252992639730022477753159548427567567996311004120404270833260444e-04), SC_(9.9999990341042383890306088396061282556282981513719744461509881606801351102848865894599554929609181461e-01), SC_(9.9999999999999999999999998604782586991942712386688914829513817017650185254798919136574931157233847789e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634043310541073227087213407078939385787524073632541304409357070269174879851988e-04), SC_(9.9999990341042383890306088396061423514016357294576930509475424846612943128206575235856337125503414196e-01), SC_(9.9999999999999999999999996415761717195708171816995412220652610735603699835666895880890704082082372328e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270633089896364377578427721561786092428100089213423305101327234880825275562914264e-04), SC_(9.9999990341042383890306088396061842560079420653882014957424088457731279820894036538977886004539092398e-01), SC_(9.9999999999999999999999989908133114753582608533129443418441593433977483846071694873691263712360924801e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270622815295280863051128033814768377153480380371707621274638897656446849322151880e-04), SC_(9.9999990341042383890306088396066358468525963201195352097086875133108720766515834076136262017880986932e-01), SC_(9.9999999999999999999999919777764252925483210602298496842071455244671366106233745896364253635558513933e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270602468093081053651375356900351662597680191708261174168243195074487437738573274e-04), SC_(9.9999990341042383890306088396075301502083252204209532600780634520259010776279171478465504744037077508e-01), SC_(9.9999999999999999999999780895798522074074384314552858680706462800770080496280597447851597750367166906e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270523630202877077528676191338998750659971410879066277402968275549291466709923214e-04), SC_(9.9999990341042383890306088396109952452654069695165352795437530494027614856905090864234099802536828905e-01), SC_(9.9999999999999999999999242779498399799624391320411435168539127113334492331262094725905521786063625045e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052269882697602567979795246499647650741963919683168954633522029204330158290009597866e-04), SC_(9.9999990341042383890306088396391656133397875044829189635613897563365620350242562557523570432733935682e-01), SC_(9.9999999999999999999994868026716282785843665714490690845988905218940382975226281485878385627289072205e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052265642826026632869674401331906181721660774805511586016828014319811680813395847970e-04), SC_(9.9999990341042383890306088398255170999463278647332928628331458754732838352132042192761910556504254440e-01), SC_(9.9999999999999999999965928337950731184236972858424297829761136494225450412791329227412693186900764402e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052251370155053393412225888665351704404826168166235404583366213968693523658370826941e-04), SC_(9.9999990341042383890306088404528317263622428012821744087980006810345753815800681219269233939346113203e-01), SC_(9.9999999999999999999868508723129597291088348432787795997070951006375122385798566290142035661055004811e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052190479476430297131118292317230358203436961643044003076991977849069845828224721137e-04), SC_(9.9999990341042383890306088431291081839557648059503032445245456686532093955011793213206927844113822463e-01), SC_(9.9999999999999999999452893000691828396258268317147943905888267553515654325455181179115754831557814595e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051960074845896190545537462422360826291357235612356457661124625267793044653963201830e-04), SC_(9.9999990341042383890306088532558878875584120913905068097798135955055466245184130566633457742302480765e-01), SC_(9.9999999999999999997880241995023490435699010966304715622567791004101852541162521147871769277813799489e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051024844898345021398745980751440032202539424265223741821462546238364318937492238535e-04), SC_(9.9999990341042383890306088943612581620528920518423724808095583524722796800035571379331106025846168027e-01), SC_(9.9999999999999999991496731758540750193061386160604339171696636950668335984615214346584028165890576639e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568050545925289848413785000894450169762655235285696560689713542002819948971252593524626e-04), SC_(9.9999990341042383890306089154108063405685304895120971206766222513754658765528101631159112190427932697e-01), SC_(9.9999999999999999988227815668657803631028916930401145619282526146015898870717045182056436890650807311e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568036936840115017761464304680354756199569903036663427983338963149397016572387164912060e-04), SC_(9.9999990341042383890306095135594078404586471864984613064444970329957947151453142223784957401397854306e-01), SC_(9.9999999999999999895337575412590878026287806827225143035544574311879095075991410909489540420787568727e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897567972305091301788173932378715725913785559941313268224139092338630028141505625844896323e-04), SC_(9.9999990341042383890306123542639569327180553705009905655055841991306765476080604110055642051609959330e-01), SC_(9.9999999999999999454186785458381289771029061441455217111451806412713710394477781718850653371093431098e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897567728985119593496137731409402032321931650603269296931037306092471098890005966067013367e-04), SC_(9.9999990341042383890306230487007191832554441008199850777865547742449698738495388962261063348190907259e-01), SC_(9.9999999999999997793380762075997107398101998921430399007098938448701697879303767918711353248114399047e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566790196554626272477383400745761686844548980571402657679530629446245952428289148256156e-04), SC_(9.9999990341042383890306643104798928315785846143939522205398881362138543739450758019945355931426446952e-01), SC_(9.9999999999999991385580808649748895480413763901680989203898946351498370749876316327306683714456860056e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566428866343284726060227037165390021505273088849564257999641327309059055262075329336906e-04), SC_(9.9999990341042383890306801917208298290331807430656754258138188596097835882538154165720182524883835796e-01), SC_(9.9999999999999988919283499748576095319899822081463628425306444430622684810227983814430346242600503999e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897556421147230054468380574803110433738062686092639378029604050135513944009142665060596958e-04), SC_(9.9999990341042383890311200525281420947970569000029033198405223025556558996782836213180103830717002788e-01), SC_(9.9999999999999920610545557357121629628736189622424415766317054007948629076317390800796289834107312217e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897499874995170482473845548211600749639448165868565240357946224921302498779605114585951546e-04), SC_(9.9999990341042383890336053776870430841200462174622508193767893742993183986634190112651777257960071620e-01), SC_(9.9999999999999534648845495097353063523589732658983034063430366194483498874580770270447683883494171790e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897294683217538846044368235361839213698339415773828422739943027546087515195622267714313199e-04), SC_(9.9999990341042383890426239982080338766475914899665689164955230109613134303065242094595371096115822629e-01), SC_(9.9999999999998134090815479731620374161484125441667286273500692958637116366070815687254962493120449459e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897000469915889966249613607360114804890301912455654669302163444001523825155947929422558433e-04), SC_(9.9999990341042383890555553064233291760718057972064665627916237193104624608221283836868741578943467810e-01), SC_(9.9999999999996125907023137854960982476478479982826892098717375952288503209246788908816444987925674105e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320895808367614818337186704862807048704415317798474006344417929636961487570309783252791192886e-04), SC_(9.9999990341042383891079507698266692213233363263209204379183646955348680080233808205415607531574267390e-01), SC_(9.9999999999987989087557774296391921480103334017155648114919026348051360138026808658991876195079808816e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320892118085511695136402174278279897022304200769539501636010403481556413817835963498891027722e-04), SC_(9.9999990341042383892701466155257907482234586876944113245501493554184981477035493977225256170557863211e-01), SC_(9.9999999999962800679463618003054257665915983069613736507911856454551680645518977351479636356447479570e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320853920251050183838952306068728109657830215858880991463047288758065545698717761922184761532e-04), SC_(9.9999990341042383909490237016741507057450973103053973898760291958231856716377142961125782982651229383e-01), SC_(9.9999999999702077348335328743295416427846895845360096087934606420943205752661907582980157361646500418e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320790676985346360943645414865946708295930728418937452011516839765123667833450290677353237291e-04), SC_(9.9999990341042383937287014279129077860305130961973480299683410529161045946789811438432135574869221806e-01), SC_(9.9999999999270403795680422609294992528953432940301898089267499751978681369267253802173989211143517788e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149319629623926653945330989432506828138055318299079469962778806428433915562345281837685401166590e-04), SC_(9.9999990341042384447594837612903151706456058005329977817383934946163479356779464756241208563096754966e-01), SC_(9.9999999991345514195402995986559631767492539647822683761489484622118018380939591771444032830969775386e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149317181775308647219989266967360868074098272096479204853881209865820666454185456925133196224872e-04), SC_(9.9999990341042385523477021206753522488485467367412942414284300539014713934174979454240999254108068796e-01), SC_(9.9999999974637466350092995449108961932515530012198238294797496238518684257274846251971946054107030128e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149303142367777710553727734920717562979117694221241779811070211661226729103511463283014512844477e-04), SC_(9.9999990341042391694098977483934519744087412631870476010770623271686290524900739491764274853962932980e-01), SC_(9.9999999878810015663985043686502667679745060726018205416759091127801505360863460585602363568930884671e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149242878759824811667397313866226047460967328437085651983523661469656642769253922747322577274040e-04), SC_(9.9999990341042418181252460626841774069073246463628265152865816052978689828473245937613363603005714389e-01), SC_(9.9999999467474430127667913921370613033606171818694870009306938378512529181078207345556508125574666258e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148981306559498126535060760750095546822191079410541536384239279160490668057780833508759538560553e-04), SC_(9.9999990341042533147867088569688260099862598892698647859976574528085751319958821123542772020432392375e-01), SC_(9.9999997682085906627313749244845682717104868431939058921072042663960478738899502957680319196918471548e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148521008282634772549917898861368691507039096643360008725929221707667063116914239842956487615623e-04), SC_(9.9999990341042735458869975698970255162648729631493676413796641336794548983578465010093511130441153449e-01), SC_(9.9999994540271687941425203922253616893788932781792721598221196362087292276541672787564019187102498291e-01) }, 
-      { SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952145441415555656355693218005129946833020978925531292467339511142670835363523633444955516738971707e-04), SC_(9.9999990341044089006122498506549950420071765288120901610285751338198102856669430786550410481765368309e-01), SC_(9.9999973520188520429855120090470826998135117761251424498677884548819815659217897633358835384684988319e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829611341447301548396579227570617204776392440891130698708435198743167830546e-04), SC_(9.9999979945594605304280351343129488353454227678160405306035521675700138534873287244861988588780980048e-01), SC_(9.9999999999999999999999999999945370023257137820762768536157602042904846062815467256821930064739042206e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829604813791898849970561226896532495965433637482397590999664215987724084642e-04), SC_(9.9999979945594605304280351343129488357588291508240335108085334601776716376081624528493139965191667848e-01), SC_(9.9999999999999999999999999999914448659603041377886549777573721265986237898754766146002104557105603010e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829419367018997142490824991909583899694050813197236872954609549082952234147e-04), SC_(9.9999979945594605304280351343129488475034564168570364662494915364518262961681008191773811641780757596e-01), SC_(9.9999999999999999999999999999035991273356536617254171775822733807341270433956602359158215999330077258e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828868190589925205305752948741190191890310720237854664263790624078630255489e-04), SC_(9.9999979945594605304280351343129488824103012003144479283904992827758609424763972167638956888669694337e-01), SC_(9.9999999999999999999999999996425080349067501001618317687345639161323185414997402364529655166798074564e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828484235070281879217406955508459067071514482898222349800274177596024881526e-04), SC_(9.9999979945594605304280351343129489067267904785452794465410159306876709067724494926827756736594542186e-01), SC_(9.9999999999999999999999999994606291286614696216744324920436687154496289585658092321137223595590695113e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562815722012026320626685286913226816629571910303018825575913659200309762820611e-04), SC_(9.9999979945594605304280351343129497149778610795261277352987132454971291745574750390407083331241741697e-01), SC_(9.9999999999999999999999999934151914418944279624811922994126810172757716840525966095973392642785071184e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562777109587393024962786430860278449305941765653218110713822972362669794369074e-04), SC_(9.9999979945594605304280351343129521603616661469325420167028539185389961112023496661065281859197969700e-01), SC_(9.9999999999999999999999999751245686991717071787933129948865967450088233478725441143295584006637231498e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562744079935794582249935850955352443379581862242345375743492755519084598372861e-04), SC_(9.9999979945594605304280351343129542521799311983871381532826116960987291403760348535672150516838762830e-01), SC_(9.9999999999999999999999999594784935705526747361011155271486474245128161745880551256261839109181680272e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562218089763668513489997096220812820060574247608609194270317664239042390178774e-04), SC_(9.9999979945594605304280351343129875639406081637204143644107368997885938184934581950949375099829240432e-01), SC_(9.9999999999999999999999997103180770438539008023176522456899125095944338788228722151597893810012881098e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641561258627296494956301420021366546660342940113421117894048305973250730538799586e-04), SC_(9.9999979945594605304280351343130483281635513934924588925987880198548879210790682526537723398301080196e-01), SC_(9.9999999999999999999999992558227639538597062297652548804390812889751125877050961679999915338845671558e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641558406290217164352423881103336860411317384002311299595598177249951303886019634e-04), SC_(9.9999979945594605304280351343132289710257034299318878180735927567991334928306131197281571895568958396e-01), SC_(9.9999999999999999999999979046768064392325872501023597694467182055919197424795482596292779380209406124e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641527667681161223891322510090279521256631111122850157143437737806345221955611610e-04), SC_(9.9999979945594605304280351343151756940685987389692173053913475800306134267542263724427575887309793035e-01), SC_(9.9999999999999999999999833438636169604440007863654808501592168672487401419709884172822626273715851219e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641466794788022274554911427911763139471575018734709199483502536007414888407575540e-04), SC_(9.9999979945594605304280351343190308673311766344843810630147047534991998792671761806351601710747504096e-01), SC_(9.9999999999999999999999545085046816786594927744064285682206286856237220064773438291842993406447528916e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641230934819729837072386013922402118473399033545309192763017431966879210358078602e-04), SC_(9.9999979945594605304280351343339682392316371117616299530986820934873413197123522652854388230976538898e-01), SC_(9.9999999999999999999998427821435137888436450224908503464626295978445122378201266762861930432260172466e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122639313451457410367639193749402407493913031226615762887588209464055816492335257326e-04), SC_(9.9999979945594605304280351344554053881606090046700236937549434873984154972218110659331573797393888525e-01), SC_(9.9999999999999999999989344743869117802564427682722945462846068505635284285672020546986878288503112395e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122626628992590275094551327034123924004688209844407219540127250925071894216196811952e-04), SC_(9.9999979945594605304280351352587315347136793877678190501160285687834535506614248533770623460726179691e-01), SC_(9.9999999999999999999929258734239384541468227859541715411065804339627650420780653254990824829663474159e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122583929324772085914496227982595167753461966182238382534627012118792731542888539283e-04), SC_(9.9999979945594605304280351379629666910399783574271524497981677022898422452789617534599911392681408491e-01), SC_(9.9999999999999999999726991323498072610802971609172631165564628019877509333131199726419589284720946709e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122401762177830548775787358155565912345824823868872451743582932884867649364163145943e-04), SC_(9.9999979945594605304280351494998902377172286159333598029908363486929285523868762154088553197965076086e-01), SC_(9.9999999999999999998864069455091851037563548162222424068477467207320989386151690538652724316205131876e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853121712458738689753538624358336420936049375523905963419345340512062960435233112552141e-04), SC_(9.9999979945594605304280351931545294596907968281623469160487862741937852455156713953168141448362783535e-01), SC_(9.9999999999999999995598853846302066808434729606129327629111137827643745992149576866407717263898913105e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853118914523568115747091860891224798365451449511684043478132258841653561506639374566100e-04), SC_(9.9999979945594605304280353703520356699140752021040291477616243049803419515405526741481963583206787252e-01), SC_(9.9999999999999999982345094946262563141928282061010401312645566475523652454178723531667488904338956420e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853117481735813618741226893307009476640342225965762477543715974173605769943867183262319e-04), SC_(9.9999979945594605304280354610926717273711722566971538471334058841886816244488093371427851922634689700e-01), SC_(9.9999999999999999975558010079983664904423400019747067468180308257165711732230372342310167713283616594e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853076767323117897551457217517227375146747894864268193432090630668397181420440968401289e-04), SC_(9.9999979945594605304280380395985900812871386902230209241702357269514516254537870169523470349445756956e-01), SC_(9.9999999999999999782694710279119693527716059064427172640669240963884463638986223134771694096439502199e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642852883407985541353754700675303553547061045398179770822802075620019726156901708723158742e-04), SC_(9.9999979945594605304280502853406577915778551307372375130633201187067925914151488790640302023135050552e-01), SC_(9.9999999999999998866755674856399278299271401237658831592904348149954808052705862000388545693045735282e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642852155465613370413079174259788631637593289741120504797870180025663409543883917482256368e-04), SC_(9.9999979945594605304280963870425020777876864686149735980282859127681616951979610366840323276068047829e-01), SC_(9.9999999999999995418508268931994884510135841485073137876414985261709162956687608701110707487512038248e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642849346884097634912196309463159665934799857251191990655520226623035104258678397895722437e-04), SC_(9.9999979945594605304282742587980061054857081919418166276432014028293485235697925922711965880366724792e-01), SC_(9.9999999999999982114317860178119962102523025843241453100904175278711494266089115378353035395739646556e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642848265889515339269999084537237064293299144853466080903131577372629528351317158682188655e-04), SC_(9.9999979945594605304283427198353539625081329772360816409032744434518025603234814831633458129668355541e-01), SC_(9.9999999999999976993669706255358410114443390530442982175364229254065754770395682656710689180136613197e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642818325713457620984017114484594502826743738372315316910506356937276062874644268602345468e-04), SC_(9.9999979945594605304302388768974328191294332362935070606871492800895819074239680021434666745379215993e-01), SC_(9.9999999999999835167697801293628586257252109827821986346452896319421932505369450513325476406144206180e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642649156122575325249902385658277359020466879842091492244734757323968005279571590874981872e-04), SC_(9.9999979945594605304409526453743474221778633261168860231029415868552746386875438367470204304695673891e-01), SC_(9.9999999999999033814973709303521026315686280900190583201945180013005509064449413599295557331559278334e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642035282184030662224399182025958657159536928865405495982904825658234714499214400877983984e-04), SC_(9.9999979945594605304798302191586053662596055145416325563251461737105814241991134653461653991554573675e-01), SC_(9.9999999999996125907291624072474376828309816103509005693543889644751242249749966970886959327890035789e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088641155081815672530799741764156774355649673178909732752081712523969981539533580923588944427e-04), SC_(9.9999979945594605305355746523673205089758630896382935489325241814182457746527344537335024034372170037e-01), SC_(9.9999999999991956417023001720185383367817930417962901981778272663552785861156924828591470558638612623e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088637588659500151067838600651164226137100092674659992916334912719968592519748457019301246411e-04), SC_(9.9999979945594605307614416227850837919638980565989496808468055229143953181529732836402367633525334910e-01), SC_(9.9999999999975062350997896591500748424570156075336788029544986483912772263953906564384683712459219920e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088626548412005186468081597987785199117738469538005961064003060173262500331015747349488035739e-04), SC_(9.9999979945594605314606373527739654379289260650048846557706165397783159212683131256401340013788881285e-01), SC_(9.9999999999922764935377292030166988584374674895018660820228067930903239516123104708081171350716612554e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088512271634663493951937501691458740227565613531997296900073511713959958805789900337986856448e-04), SC_(9.9999979945594605386979601383877257026278360047148426083071959408460792381616896690441269434155904822e-01), SC_(9.9999999999381438291826482978599509648317735378533471760929500147196023098453192014414119741958109466e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088323066233491494204702525532544494215285715290071102292142424904481512503108855827731411334e-04), SC_(9.9999979945594605506806270713695484432393834313789300232717213661425536566847966867148004254257706740e-01), SC_(9.9999999998485176364070340690153475810324558129569782731943874852919948648959295839170156268373789571e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514084849534193279010460824564020695809753983617695001368601780783031146680076860111348065148219e-04), SC_(9.9999979945594607706647145227960121439132637673931882528937653499577678651863103072697296655336337310e-01), SC_(9.9999999982031129581243751053897141057090247052332368795256403196183360112642100116547892861966773527e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514077526285233764137275934075842339631314060185179661194300176569001686433503677852675472733996e-04), SC_(9.9999979945594612344572521331925726341326676845761338715426678239018730945438982584414425158836653096e-01), SC_(9.9999999947341056312000404087036305759205847749151788907329980746022350366479316859541747592500776156e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331514035524473592157834492249221835541620672420342940564756056871336165791863197731575236744427326e-04), SC_(9.9999979945594638944961099680891245198819740484712067128983204387619322339203180664826257449990792775e-01), SC_(9.9999999748379375353684128849578453411181346090762111892996945382866355756054055234630536157299760334e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513855233339288800833001998768258517394479095160637173436952160580671878669596785713989069639754e-04), SC_(9.9999979945594753126088861639385987277348906663404943385524223095576509419086384458917662241292763589e-01), SC_(9.9999998894344139355367853990571040423295989641751496584371001697615552251165959807569261245208969339e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513072685626173328781683414740217169105769228744748341920827745011093600645473334546180188762576e-04), SC_(9.9999979945595248725498544784385952681088756545071294164131917726768161256535977957914136317503899062e-01), SC_(9.9999995187432419038209161996117782969898836164865108166455784557416515307354403847928100504196734022e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331511695607475091489790457965520825587678006502900733521662566942498661199724249311225503378676058e-04), SC_(9.9999979945596120850093235947945166397647154138807560758951691656184949500033551982425205747607702414e-01), SC_(9.9999988664242819645386502098302490967258819147380573761319913282361225129748441593527683998263084609e-01) }, 
-      { SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331502482364755236926266569636344016619771716121528921700492969057476015135174142279705422789047062e-04), SC_(9.9999979945601955736729637699735207103924394744234222511740651732262174825441149809041834943384254016e-01), SC_(9.9999945021311567239089047842516510282600847389924749144087423040551687983659655635215622851227225661e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508278008933010852137095845241788942929625411898937306861340507759316017723e-03), SC_(9.9999937825010446120439076154486450381604714704341298230943890213040101981248413403682981653260541105e-01), SC_(9.9999999999999999999999999999830629856576214741093749971721798927088147827358250657747933859691178585e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508274445522094420591803480296500292474109367492484727443829424237315808859e-03), SC_(9.9999937825010446120439076154486450421341155711898598578762178313178027179328782659073648536649699737e-01), SC_(9.9999999999999999999999999999734763885012578494627802614396416996406253811276732535072105688970250530e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508173211156275757329720118410697428414503482047480702192092618526907319115e-03), SC_(9.9999937825010446120439076154486451550229599854393173285484919176144096347014458610967541468493391217e-01), SC_(9.9999999999999999999999999997011269159752717339290229415315430892066663675233543392867689111044313954e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507872326997558864176093375532708068116425310315522099513253758144625939394e-03), SC_(9.9999937825010446120439076154486454905460277245739654778530887245316853626827566618180317236831307633e-01), SC_(9.9999999999999999999999999988916622519227836749050252081284595586832979861032405031394809644325463203e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507662727806775051216699658405658218417552015911762546407367429037331672218e-03), SC_(9.9999937825010446120439076154486457242750608093478690617902085023798253212824945112316517553681945236e-01), SC_(9.9999999999999999999999999983277803271414549843392717482079201248755207195035795055189576469364630424e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622500695900958962851203861965274469631115356583910192276915231169695714891650e-03), SC_(9.9999937825010446120439076154486534931490565478078522750037282061259690143142877270866599842603654591e-01), SC_(9.9999999999999999999999999795850184020034783511428134431310969965864376257749562416680672397039539136e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622479617592292225048324719266578690585318389879081196264751925259382071443000e-03), SC_(9.9999937825010446120439076154486769980714053201179532939561941652926124759543194135744505247805716594e-01), SC_(9.9999999999999999999999999228783239835392064645239645631523035272227787783081677512770080376824490159e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622461586888492639230425614762668073195877317301626969017515000413859248026437e-03), SC_(9.9999937825010446120439076154486971045372230336486591986259029128775671954683458757306393082752749960e-01), SC_(9.9999999999999999999999998743705605439407329465299605373749042580256525735908641389950189513289913042e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622174451767892534015031663498272315896514692963601966976406590712526925951340e-03), SC_(9.9999937825010446120439076154490172957261850355215171082247480949197828300902291473673540786407671818e-01), SC_(9.9999999999999999999999991018947514970177877597142776500046170603078268216637991998568434512093965684e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237621650686523174000757353501882081958129212358005096933164643841826730884017175e-03), SC_(9.9999937825010446120439076154496013587836504606803992830050389209011976937143195078642256472064000960e-01), SC_(9.9999999999999999999999976928160560068489455683635593557315319368383725300109901511740476153537026185e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237620093611515564454953755320101956345345200716775345039747883222167557064871014e-03), SC_(9.9999937825010446120439076154513376900863052425619059251517245414178788236509519387288993114665503500e-01), SC_(9.9999999999999999999999935038378016710508781215051327857224818102971180989804948461738129556836156041e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237603313575145908650352954918088468500890013757711857757686344282925490670768251e-03), SC_(9.9999937825010446120439076154700495069647026560940297943182674112107347183137405968932425667397471803e-01), SC_(9.9999999999999999999999483607283715322227569597098399013386647944102386165372817977126391581047288411e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237570083400060925792407831363656163396641855515183288429683867829763478364753601e-03), SC_(9.9999937825010446120439076155071052640160825076612286660785043850196704187758630306141677620084657809e-01), SC_(9.9999999999999999999998589620287979850761632944978448237882879093020237866833559226340947176695495731e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237441328750203791028930656493554143352379554450121044256278113296453137834280568e-03), SC_(9.9999937825010446120439076156506826304350029730332831032965044627509002507508448258632630052758955696e-01), SC_(9.9999999999999999999995125751008977168810375698460688014237778906129045344741129499565286591045608967e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378236394585206949270981124466309531981969214456860841347306201358055132066928013763e-03), SC_(9.9999937825010446120439076168179312029972567768657045067249264812131266630299789520491355581584810090e-01), SC_(9.9999999999999999999966965348208015109627389180444292592486575239634767439049280268790630349655034100e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378229470209392396954321785496713107978696697315802015561428139879990125334828348030e-03), SC_(9.9999937825010446120439076245394670438498230959192621035469692164416269252306365352540266997506976167e-01), SC_(9.9999999999999999999780679783477648688539113407871020706602611473461380338664584601508710118346674604e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378206160697317290006374834036649886851420989045374489041335085044912863382368847480e-03), SC_(9.9999937825010446120439076505324572773472237588071935462884310391667056360129376334614417193720628220e-01), SC_(9.9999999999999999999153587069738030263276750059237716741739516148280513800164511417628462668118082119e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378106716661138799264657707576536413511194954999556984813847630875096103058324301870e-03), SC_(9.9999937825010446120439077614248626111989967394492500934229035801696213276258546967640268909641096530e-01), SC_(9.9999999999999999996478257345484056067324840610667908620571187529332697405377108662749482053120633715e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593377730429732948206571007242024014476426768731739506278496857275488120140438036144282e-03), SC_(9.9999937825010446120439081810313484928189604040362793873167230905993801950761308787414799061520007879e-01), SC_(9.9999999999999999986355059992254986237542000062337535937178145075457032719481159893820043383748879963e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593376203052425903221070645354509381511312328361140973780251918354470218166967279694641e-03), SC_(9.9999937825010446120439098842460402874224460532822022600660790966785024553818205484948959876874975793e-01), SC_(9.9999999999999999945264230750830129461907700459376129320699708090806289389609015868002522970421199408e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593375420901529397027549865052540176984506806695942401970137747300907232613511948967951e-03), SC_(9.9999937825010446120439107564410715904723582091757741519686705259259101522127773271388812987333048124e-01), SC_(9.9999999999999999924222128854250901258526804710286754711784957439030254449319028000572100573241648553e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593353195129225905427040370141027329790018609049604108687708996127052758615834328127095e-03), SC_(9.9999937825010446120439355409273600682009111078400786029239906704344578371741488856381152941041981875e-01), SC_(9.9999999999999999326285122543429197566807458354609709679092331484272641596776103676931414157712661641e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593247641338192543070810164008633098546698373093010796714616617362636240951795724505581e-03), SC_(9.9999937825010446120440532464653652529294934443134236633868843091052872954125040143880052518946675567e-01), SC_(9.9999999999999996486585473261426714772752127811107287866941955149092126587349829934599973143717382831e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581592850261630548247853921844583863947673781214197078625703734082351601975256660747279487e-03), SC_(9.9999937825010446120444963740103136954444398377613350127319915111841707650362693438532800238526625221e-01), SC_(9.9999999999999985795931870184068703070440653066791569813357909259119255761751837199917744422656094487e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581591317072542668004980109488776009511023798765908569198029326640575261683254693353666899e-03), SC_(9.9999937825010446120462060695568770864718446812761518004160562339991834005533862289043785011450532553e-01), SC_(9.9999999999999944548749059285163369378691416656815673626983380890748788247814006808289198782222438141e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581590726963589679572995043367616201108039791859563709873125420261888987577630855028684182e-03), SC_(9.9999937825010446120468641140582936743428620233604451790799289371944620551142688845137041439534784831e-01), SC_(9.9999999999999928673126114489446142127871497573108138203652707212933306195861930320431495896072490618e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581574382787369860717988387556597811522331276347862388649295029229504252031340611207760026e-03), SC_(9.9999937825010446120650898929372092400316321685514573336559470642205978385027517278372798942505059472e-01), SC_(9.9999999999999488967919652002200608056691778184042071480629920308727105411253121886837453719143614791e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581482034045028309822151288668526598678529510782427290875756773602110826859068766081422840e-03), SC_(9.9999937825010446121680701676862109414650680959806061109709042561502384960583155386278359458032026327e-01), SC_(9.9999999999997004521945029939524519807988304497712631558296840717696846076904593251895547134897490670e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581146923663279514232273808032356391767560423881910690954665520922118940006830225658549636e-03), SC_(9.9999937825010446125417597091863989572206128893835645017737249842899149881765860525191996331637277638e-01), SC_(9.9999999999987989091762877341219765634460361336670010525905832865194036426086080836499888450035925068e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445580666427159135350913924957840117224862438385546094095412452776119993686475924570660804358e-03), SC_(9.9999937825010446130775727669288702660230805914165215524385558215492568955562302038223425982698303816e-01), SC_(9.9999999999975062358000485908734719478810153042293069619369992773337097442840999078729107368595272485e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445578719536977634680603887244600999377531918928830051179470898168115590680307075643341561455e-03), SC_(9.9999937825010446152485962233775224372148605275355048722386444423496721237699005025333392613238461503e-01), SC_(9.9999999999922685429502955838664631272727816444661190329305795554925270211388492267551620893770235725e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445572692727041039140715569515503010607476039881350590256326043245738973412315767507983989750e-03), SC_(9.9999937825010446219692350474002467719831197521259665789639250794720864073902083250171465269903551282e-01), SC_(9.9999999999760546960617203485641240380859736312346123150565622680104957888504411723581542656995183881e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445510309667465762999573965381712560589793232301379844337809796876777192164154276360108768642e-03), SC_(9.9999937825010446915340656215112466713751764274192085276047213707405141135632233604708262487148944625e-01), SC_(9.9999999998082263777583032021219768261310135692904762976524857274444378442933476629140399852481195524e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445407023487300311454636906348300411783216388334416692480105207270177624088648477227941928851e-03), SC_(9.9999937825010448067109369183301747572091052641346887644579571292911780294877550349552046798435521115e-01), SC_(9.9999999995303569362926590345271032984704183502101239455443249812626633881912233012322514970006671323e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230443510841592489399498105643873291638437965025889530959670338470771703346790914063535842034970e-03), SC_(9.9999937825010469211883789591852787022934618160105491247732637228975543229542112221473226791791147328e-01), SC_(9.9999999944290839183006430414574351609543313909930722699101778024497620786081837377752421214481585096e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230439513120562144774691674826317615718688043008204472276855189036913960902175414802633387251349e-03), SC_(9.9999937825010513791419957165410295232978602320881221435745283859696357953070184445656355277151315324e-01), SC_(9.9999999836740680207175934992549794219452505164862710738365313509599510981077592517033331057428426492e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230416584564321862938354346369798065582961885236726743202520638761750161472946379071965280387958e-03), SC_(9.9999937825010769473192945140536193542795148817947626966411005419120237352880851215134145295569139202e-01), SC_(9.9999999219896771185062162408524680126448574501279458185414108815118448066991300137713031385864278401e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230318164633328662179168110027718988650834868120062903092502616445710608484995042009978407195649e-03), SC_(9.9999937825011866977198564424578905995940598671698845890554849364786285677431525123559707851986388136e-01), SC_(9.9999996572118420416273131005618585978176284109456206628626510695818936673319746185154756172750060072e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229890976177925564895900948422765637907727698485365068768615096517552776827256615551082758592858e-03), SC_(9.9999937825016630656924597566050811399144105105030486176230624289059760108235845273637295753943335644e-01), SC_(9.9999985079524168038508969654208018027440236033412971365077938504746336884462151189000156212795999234e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229139236870748805690148597370202630092110899108038504772702984873664112710635494348151770769836e-03), SC_(9.9999937825025013479686471079877253922057100838073212611579865064021307329698416536498385807829416717e-01), SC_(9.9999964855581903217136902723931494530188563891222406297234242400831410721726506681703129294737096044e-01) }, 
-      { SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151224109779418471898048796855432229831639422254703372124185126775430234801866145134926816233992132e-03), SC_(9.9999937825081098134405736549022368179422369363383013639251113732102069607604783535167092329931781497e-01), SC_(9.9999829548773252198091360340235253794163035959046324971915422100225138233261560209018774762683058322e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669810924570623356830794558727594473870475439221681405710695652755615592347e-03), SC_(9.9999807436206510861940309466192915924303502444511020819759017888186690770708981239790015744050491215e-01), SC_(9.9999999999999999999999999999475439621419667692983603247388410783559642760230420680770628446682991576e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669791502138033209497009513957064670917842959466350371394300567087029101833e-03), SC_(9.9999807436206510861940309466192916305462840730688125482791059829004675816117139378021381034464536975e-01), SC_(9.9999999999999999999999999999178530796051510464041683223804309449682405009122504948288998135233899544e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669239722483081626388175831464693565820526371671449293712421748005670335475e-03), SC_(9.9999807436206510861940309466192927133970916892590706182672232284488170501085125986137636801387228091e-01), SC_(9.9999999999999999999999999990743529235184778642353926065861306184985952783620720427690493504415247500e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890667599748192388757727792670887165502613326323265844008828433451577973123870e-03), SC_(9.9999807436206510861940309466192959317968083340971414630486279372669191437536984941265706256114627584e-01), SC_(9.9999999999999999999999999965673402822152250073017666308299552129361272540539331184293437411253928588e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890666457324192064729475899417947167294837447207282228006411998303875282393784e-03), SC_(9.9999807436206510861940309466192981737691976559581057099176919579563618254803036468096394829994500004e-01), SC_(9.9999999999999999999999999948209278983170994723232491783417814606625997527662509226469121396498102545e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890628484514434169800972714770333272872501890640188136078668656261010816188855e-03), SC_(9.9999807436206510861940309466193726942545848899684388663657164278406845388863107153586232426766601443e-01), SC_(9.9999999999999999999999999367722654106716380685931388593210826594719074233983614590601566365730457802e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890513596829910824175341165892657129343439110132414596963014341000884783731182e-03), SC_(9.9999807436206510861940309466195981578447242820037184064719827645545319708283144837154262624883622715e-01), SC_(9.9999999999999999999999997611445869374922522389384064842125666939591009837650092270319075088584543049e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890415320168219765327161707730462216417700031466886650252484743645149023522536e-03), SC_(9.9999807436206510861940309466197910228072632217583317420549165767303627658429394886399198585971494043e-01), SC_(9.9999999999999999999999996109100164306126462920833984614664194149516909979989223336952509543091646785e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453888850285246649697053777251263722485130445994850485243799951783798059018732620e-03), SC_(9.9999807436206510861940309466228623562889560069481170483010672133166856768306332591311472987027541452e-01), SC_(9.9999999999999999999999972184564549790182157336599370225662347129407776808689884925651724052635139730e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453885995493756928683298866852754367950027405467779314808057355403936183988160358e-03), SC_(9.9999807436206510861940309466284647978477907187088646903382168935378151460703603300008130135537054043e-01), SC_(9.9999999999999999999999928543646557156381274042332096397500553385727257667954737167452048022533381913e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453877508629602798364668862115378010648484846679951754451447473869627846054864676e-03), SC_(9.9999807436206510861940309466451200108861099814262158558851066548402770114806155149444985549349052989e-01), SC_(9.9999999999999999999999798805785176176944417591770339510787545289854407530996996391418430272072302834e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453786048752284964113207529733751419543576859094070445375840280047253055337600366e-03), SC_(9.9999807436206510861940309468246072412131953716825137218409075860194080867944440740349940631465856999e-01), SC_(9.9999999999999999999998400667595394052379591169251452495435597287372796713674194021969323501321703217e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453604927110497662921879261176404006735639221107185747503024479208341566804628888e-03), SC_(9.9999807436206510861940309471800529600361537594118271451726410946519836836014704476169419604060262130e-01), SC_(9.9999999999999999999995631878790890764244062981462149977903273428940585461248247458263859480115628379e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973452903147673277301280130395855429393052376095802201147116639650494995110181898414e-03), SC_(9.9999807436206510861940309485572737827741447855853026496947730551020239468064217854948353712411401927e-01), SC_(9.9999999999999999999984903845244859885097952462558877456793721722784919555467634958959337325833920096e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973447197853957560684531420929733010038372853652847243611313069344074657637202603585e-03), SC_(9.9999807436206510861940309597537393507070753528623549705493835871912640337645857269266792693301697184e-01), SC_(9.9999999999999999999897687578814203686133032097081942465864883298685310964418821651297063063808566438e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973409456424287791505000459180915346158940527193420406190481980802164825339675198976e-03), SC_(9.9999807436206510861940310338201483452272993910059830130060542320010098199309428777453347676389676696e-01), SC_(9.9999999999999999999320738038690657240103204057254801709891970216714599039697906604641103607261123127e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769973282407527148149179585274510276540221759749038032497615685300908320307807877341324e-03), SC_(9.9999807436206510861940312831497487388477213132594193087514118479816860834115235047634588285995177539e-01), SC_(9.9999999999999999997378553987389754548040720750604412386992374537917179128907297492016368928665248761e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769972740386094743971657091072354658497512456940096157589507693145848195516948791972746e-03), SC_(9.9999807436206510861940323468503410987617208921413577857501905965678107178663714203874041842954577253e-01), SC_(9.9999999999999999989092725419184148568919670109528006139959127909029893360414651355968361258052977864e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769970689427710002267732330720966105566745568783527589265448767116875740222736611303602e-03), SC_(9.9999807436206510861940363717938550085422649634115392116074347791735274677458763855337483743687350761e-01), SC_(9.9999999999999999957739925399605701434766641830104837062850645797969386378731319182296081633498319680e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769962364431384428519537461090660411599162366440185673636337776855709637937513086352824e-03), SC_(9.9999807436206510861940527093461979639255975498359583359693267053802319235467270645300692722562157354e-01), SC_(9.9999999999999999830476521665399387670406132618632749203436027004443955231085504145358385553303802114e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769958101304448193048044993975037776366363324396297278827856448976808066389911326597319e-03), SC_(9.9999807436206510861940610756032798383620338843782305155667411631074871782543021126783866599677485591e-01), SC_(9.9999999999999999765306517591083636889943877189180682363246522930518779893089627870467161046492741548e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769836959349604315873738601604850371693926762302981159485904670868252103149884650294852e-03), SC_(9.9999807436206510861942988130088940539771623371653624596128636950008909838239973201183455168816245916e-01), SC_(9.9999999999999997913421314820761067346858749417980167642044404993722649826595080043641016696833569328e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769261636593105328766935826211328153410642779802902773757816435154558970746839751929386e-03), SC_(9.9999807436206510861954278664379654216132452003943579474961361064627190368991762885091992164152383996e-01), SC_(9.9999999999999989118518665688239630820530688097759602411677092418968344950559986972166594591746816146e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787767095711650566626613741979579989487919617701038311449537729267197184943027998868120618e-03), SC_(9.9999807436206510861996784283284176581723653527303957199167037539034471582758835339476553366522446606e-01), SC_(9.9999999999999956008236133366102144326224585845440274197116529927176051787350153668466653305864493062e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787758739038113425448285956253736571446685340044137947249938845113090646569188408970460889e-03), SC_(9.9999807436206510862160781462365964045455769060925229184128353763264786438593033566892201989723088449e-01), SC_(9.9999999999999828260585967423166190525208367025900613393473236416456818854260998742808568394839861625e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787755522639098815644759983264374739887504336805485042232979066184199586228131437024797688e-03), SC_(9.9999807436206510862223902315759729597517322580266361252080502442395322382510158627243703880069673014e-01), SC_(9.9999999999999779091809146566110262299965875738331652408405999737114231455615349848612829129564163120e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787666438425036629019904816738082178712708647865905580285901608340711236933228676591051962e-03), SC_(9.9999807436206510863972152949458004606365691023823925760918144103255510258590008002887007535143992663e-01), SC_(9.9999999999998417270150953923055531748767900744142155509708917075362968373144956360575368930621039418e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370787163090013927808615357208265504841941734342078335406393612864178093247477853351085540050e-03), SC_(9.9999807436206510873850212580513610588892651008810255761064220374526555743042353741197157598130162163e-01), SC_(9.9999999999990722632272840767121005911847006184581194371212452850140344371707554136942191348572353074e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370785336565104953182606692447047730915912569163527620115387859584119495605474126454792181837e-03), SC_(9.9999807436206510909695208949356881779869114372827922191268997647125210216415699406172870045677063979e-01), SC_(9.9999999999962800724823182533114577491777411293965648035383161570767244124693660421008538922382747661e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370782717610631163121267949137096961121939515970590788941936975035522239970567204778521519711e-03), SC_(9.9999807436206510961091394756568384958088089883014289944907724500971716425477676973213620711663551570e-01), SC_(9.9999999999922765024202443269838081848095543526718888189745886795339039411757654688793826438202724088e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370772106052156039170591142783248956365853630899661281052884487309409515474387667674568926253e-03), SC_(9.9999807436206511169340005623828585509563179335244305427164070425580419319962473861304269387084967009e-01), SC_(9.9999999999760547168763872764340189699312409571226072302043979301902010300909675517769954203858448870e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370739256820767283075184932827441804024765371255975612517766586750955396829433133942535903014e-03), SC_(9.9999807436206511813996190744476198093922023167009506126030291559938704579804338224581759568838821190e-01), SC_(9.9999999999258384184770629936531785440235746196136128925264246827063599922303130648660594534561711918e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370399236879823786571268274225729747919848773849228434109921515230021682526124519885771267265e-03), SC_(9.9999807436206518486784220315486786053813573986830201742414177495015694807851347459982418136945864883e-01), SC_(9.9999999994060532638716261190197619709437925527424462511817091133673274045204718467074380656618950263e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658369836273775434361219093566575803355305959403042625598300122599309750527200456894301598309557e-03), SC_(9.9999807436206529534764093348044643171248610592994893092350124001158099316814472175887936787067571379e-01), SC_(9.9999999985454570781374841662642261300214828341476300944016258957257855682627132078948768875538710286e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658359501101691817895280368659662068245113166185530832826867195175379135219466492245658673317254e-03), SC_(9.9999807436206732359375941148693275408464117868348749705262604696109529639400545520045548124669545364e-01), SC_(9.9999999827461807068643029571329445606319534815750100995765199253620822270053490333248080308648046372e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658337711454353535767772728066582669228119001601047882922756743058306764879044751778961867430088e-03), SC_(9.9999807436207159974583923617777229930876857872064350222231345069639920684624814714766829147514078129e-01), SC_(9.9999999494365601768765415475668023804444223181604563050710128324480789045560389975585646479412395317e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624658212738963801918504008823362171627136403766184093621722517683529120839540062283835038967984095e-03), SC_(9.9999807436209612521727520688591812145033425285256748768572695176452944134483824461593899785539705143e-01), SC_(9.9999997583923378400608885393307106595874343694130412653298758924906083860745008171815249422686381232e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624657676299439087207816643138208463868773855470548068963777321873312078097892969217406130702617720e-03), SC_(9.9999807436220139984180047516259348815078134696833389325198424665820109430651275389263373029825937202e-01), SC_(9.9999989383424957772865940170081958963355926303854127590036620690924793609178659985538262112806380760e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624655347901492939542296762780516148645280109201716440218920370836624752898813702873305305725479817e-03), SC_(9.9999807436265834082086947313286570924187910566506765075997238768947196302437721598689092922444008039e-01), SC_(9.9999953789434875380492677983026255522089087872960980582650861374506246924654164939652235191361176896e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624651250533878459738450862401170129639001739087156526537714454150144984899822359388231503597733792e-03), SC_(9.9999807436346243655800201534976679599271297248145667027387344805098722207499839613048919499163188694e-01), SC_(9.9999891153383798172240789163670400252102607241937044624392509946162354380574048805996987827696949115e-01) }, 
-      { SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624623837401207074153602083095768745838878923085107541018685572146516933122678721831106187717101768e-03), SC_(9.9999807436884217484361451794698183961840294153310589324067653972421076181985911507570974867726950252e-01), SC_(9.9999472091686546413311133075262073217491130037676293611255909588368444716912889922906840983209874849e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277924645663409833083110060828686044805014495259993105616586613289956572234e-03), SC_(9.9998457794763527579127266624472645019677027774298372151487550728711986088537049236506526212835705964e-01), SC_(9.9999999999999999999999999995798928298689502715887260812799152582389840633279664671780871105720101403e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277484447533840826218133224475305854228878966132690851808232289168878893707e-03), SC_(9.9998457794763527579127266624472669467449819309248067631481373290166014234298700244759596619742267511e-01), SC_(9.9999999999999999999999999993421060440085145669369368592371804798053328454692981046528999718155916368e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759264978682825091933087379826856694482960528913555117776546458987084669391567e-03), SC_(9.9998457794763527579127266624473364014004306567022411400661584571632459810070533338616358062949945077e-01), SC_(9.9999999999999999999999999925867261478426914659318773215738878856874740852538131751715428482104642124e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759227809620095510166057308337410340825352816743148848391867911188095736415174e-03), SC_(9.9998457794763527579127266624475428313553640917506795477386175979427266717496386473639008661449658544e-01), SC_(9.9999999999999999999999999725086945383816170944216072821709475895003488544769844313746589712400623402e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759201917245091336453154126690878309457705764059350226690718625246163562407508e-03), SC_(9.9998457794763527579127266624476866327163001392803634727108919288406400442243146273944120295598170843e-01), SC_(9.9999999999999999999999999585221184560078210526995689316466947228671099428294716648561636069088784500e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237758341285614510489637367621905905641013912338649221939741277261177159977337310e-03), SC_(9.9998457794763527579127266624524664182601981409598467423403558793373498976748774983740846464782666431e-01), SC_(9.9999999999999999999999994936250289431266907305183470014194191313955656869423887236105324469419734738e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237755737423116702369017144078972068410127750521857627613611356041438104537400504e-03), SC_(9.9998457794763527579127266624669277788273452742662904551466907189608390285410618486488612385995546718e-01), SC_(9.9999999999999999999999980870672710023204679073530024478593216968872292176136768162021421573145212016e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237753510039782720000573286356070776501503243657758282047226072286425730335354079e-03), SC_(9.9998457794763527579127266624792982452175974118353545034347936731665402798467840658370314113401145577e-01), SC_(9.9999999999999999999999968838765069131232991214009415564769820169864463816961159631415306547004890702e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237718039434234844321624939287503269851189604016568004601716115368449999840078346e-03), SC_(9.9998457794763527579127266626762952897215500749897709352667907502527463384216112311476754796002738358e-01), SC_(9.9999999999999999999999777233196594527190027464758804977310154509022099539163846527313343675766532174e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237653337246789889666516694368500378991089073198527965354242134254649198676413435e-03), SC_(9.9998457794763527579127266630356390196275138849418005486256695821720017252156880106722435722989908822e-01), SC_(9.9999999999999999999999427724097004785488698209317403926334314031428479037883815216667730819876016113e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102237460987410629326721321082957802284879608984699936588724571379119868371694473940e-03), SC_(9.9998457794763527579127266641039136839352897111212656923422262207896877372584170817936175519314507528e-01), SC_(9.9999999999999999999998388686304041342210909817121681790288540975679471110596189553641717360274428229e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102235388102526665568404409659275061038171588938241275458358238830096061373391636601e-03), SC_(9.9998457794763527579127266756163248601869820554325817136325289857973519300210310712879418536792560490e-01), SC_(9.9999999999999999999987191350356725486851076843741346870681991259323750829691166140152529006519093245e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102231283085939830662039902031568843613051085009808200049638741055558630201333875240e-03), SC_(9.9998457794763527579127266984148117412380222647102839049195227872028632849869808640975829574062599162e-01), SC_(9.9999999999999999999965016819514376029204947047435701979214717945104953335814544497198327007142384361e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102215377663475339561608454294615156476150859241354828580612973115152927598288307222e-03), SC_(9.9998457794763527579127267867505243318333404984823654937480376254668326036849883378239022455573017780e-01), SC_(9.9999999999999999999879098706021101522843488607975143368761967480247872231121439780393565390910713709e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380102086070502251143361968288295835249437928844999740398304964923952830138239432490872e-03), SC_(9.9998457794763527579127275048980778034243219783733966752677919634984394999800828024474443519569840467e-01), SC_(9.9999999999999999999180605636858282755913669969780148807764860787559631309258004589379277307174365765e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380101230682966689791426075267208929885935361217962726166144766619780003886862361683710e-03), SC_(9.9998457794763527579127322555589083230760339750699794008832424815714944992924834313592343616203212373e-01), SC_(9.9999999999999999994559962360946147983085915547672257244297291824616628049279239454002393299116547589e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380098351193663529777113066822518572616498600727962539097026566998640975805403388654964e-03), SC_(9.9998457794763527579127482476986996112295768490008991914564918245677880817100135759022539035727726213e-01), SC_(9.9999999999999999979005500396550429532457380403996765854572913897630166698490702769384411866939872557e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380086066593388913872447465128553196066825532666460303209525660778096410358753496457864e-03), SC_(9.9998457794763527579128164740486485963308398454128365187019597053698897598604686996398193992800716910e-01), SC_(9.9999999999999999912646390289899729676806277336338481405792946928323628885468307454607522461346431815e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380039582815386504495293404969060684848179656106788934850278866042661567399694242991320e-03), SC_(9.9998457794763527579130746361731009913964278583075330125538298309521651446659245883739390688810810180e-01), SC_(9.9999999999999999661549726688329133533909586540291357295380451684104834832041077954613275126634848068e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347379850901619342841473017054288982641687949780084182067107694765699125839102689932150548e-03), SC_(9.9998457794763527579141225359030309918980727259508234319637056287418578944064209406772189903505266697e-01), SC_(9.9999999999999998642329240598279392293692719991321290335443031643952373029583686438237062599744209719e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347379754280328743121092593461882232034595171597243486489624894213502341249287904054876225e-03), SC_(9.9998457794763527579146591523038593223943754802192239740793250173218029117146405967711712726925537564e-01), SC_(9.9999999999999998120399123360174152705378635895906876409290512119347018035818522267204244194631778974e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347377008668434501849797842400645807040661740165505269589722637224156606362354153587183735e-03), SC_(9.9998457794763527579299077622490826122266910184603458216479425418385886933917192799806179890829668430e-01), SC_(9.9999999999999983289117850288149663395001153387597862050609377515338024534547255637283294269495473119e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347363969313032758213099629937673479747176493665142238021127284018469490008434923128620191e-03), SC_(9.9998457794763527580023258796368187695115701028257919876106012563512759241160721683010678760558807089e-01), SC_(9.9999999999999912852961892327140814451369257402816245087717183021777027298556759749614281762345356855e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347314879884915702641877473999241874433089239538631256955239889467494484422373313463425377e-03), SC_(9.9998457794763527582749592927426837006055114787169620427235236906731352977726291707673776236436369492e-01), SC_(9.9999999999999647681064339962074095159793349405097761224425697410162680753085295873954897576479940421e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347125480743310008807122705554476799158605973080557907103137295140367177251530473532614541e-03), SC_(9.9998457794763527593268463567384586252576527097744554618096549806470086932755375206035340246957747847e-01), SC_(9.9999999999998624582370775810450142888165636379317950198841500432744483541640885661890897769882837189e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347052582931791946635775024026760591352580399822498773184440760982179690226168248416954226e-03), SC_(9.9998457794763527597317070349831926064551592693583443358161085084226847463705025337560245697784290155e-01), SC_(9.9999999999998230802044764169320342246795292814085027756254139818807004535951739000864725046854378585e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964345033541072730892610094430409152592905053456192104751099761684556627411665472852265465705e-03), SC_(9.9998457794763527709450842193094133302123520391969520386944161833109519797893608513326002913824660177e-01), SC_(9.9999999999987324316034615414339491585870902184581716005260589836832709086745628103874657673801703216e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964333625442315625792182579419766179049313009731080300497295034544926159006704929506713162845e-03), SC_(9.9998457794763528343035102694445620716223416471825651649700646737927148289589108483366105191186054222e-01), SC_(9.9999999999925699902980287677202004888539735933802407644670910240320635524719853605590160165225332105e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964292228318406984140076942569184468898928569230219314981698130593717511634192761472297234976e-03), SC_(9.9998457794763530642153185117391336443166827678970480674592875112757164952400118861400101961030458739e-01), SC_(9.9999999999702080392199142371562274814143032220486476906560635650411253500604853950519418168006623715e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964232871239656062459477341319341895477286662904423703719137332143058912816539911821665150739e-03), SC_(9.9998457794763533938733241671396075850835508783923336335575699067360826362173335326348332752747805358e-01), SC_(9.9999999999381444568778970368263840524055180090854392548220673498508627088921404089506710815236761539e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963992366443417461949798354191253964148667972675916088741750142996050414711839727232896302001e-03), SC_(9.9998457794763547295915425629590554977738122306015762280573923956488837877005231348010508907944462152e-01), SC_(9.9999999998082282699611282056745986006058571743443530707820439430226965985587632768633640683449514618e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963247857734330943235458167599650180670542535414587350880275473594428715907345000681601060818e-03), SC_(9.9998457794763588644523105196080080938987915265696457773213571656414418904026082670877475208199882960e-01), SC_(9.9999999994060586079700823704950468513291152353820180366728216336814846231885317798850011238474514234e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254955541503686362139267722863109937833811915979175499724142102025357032290329680398848566398691e-03), SC_(9.9998457794764016640873256725581869138879728883409450080336402131961808153710634842867772555715533078e-01), SC_(9.9999999952432304707904880691357305755107800515991597413244556301638800629532066011282862298059316248e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254942782272607412634647283510929141250650150399598419252566216318776635011834925961653324965251e-03), SC_(9.9998457794764725264471073840573817750024466907544273016591224856790887522617929643346679891896072055e-01), SC_(9.9999999883509327889428413947562786616117783071277934206194263399214734963270919125207605840735706896e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254708541613364517621078222712842834167109781610907563512645226820793444184991921588871646226517e-03), SC_(9.9998457794777734548283832732383563700079869478495104372070461700623668764861877125499934181361441360e-01), SC_(9.9999998618185154929094056830342475409459909648462534593493359982648637681042214836161808970638649494e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254214691941745202827650452332660990516871937401306137512414744690530845500134155526715740705369e-03), SC_(9.9998457794805162026150332734912781066831587949509486498394209782906276770099417370370649912201711319e-01), SC_(9.9999995950501723326502014448284283813659974006628561079385603066546909648996306418959488503768520926e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537251382263243299318588892345129087310035616393315157411535693000979302434480926033705363808394024e-03), SC_(9.9998457794962469760817516855002411215532550917559521569173690590004894865829917592804040225517511794e-01), SC_(9.9999980650252571090429882750221261796564181593861322747980066733118377030413887355307284494642597198e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537239224174767908198646875550575461611770436210365025572195285327139024705828500975438603233699440e-03), SC_(9.9998457795637706916432702898815058718652446435905992265462968726343926572140311773233364920039879763e-01), SC_(9.9999914974540081702466516093039745522360463756143634017126015687468875151256681056082870805800882912e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537186452411610368316744850490907686559870419864125239699201974991808498737666844087719619609026340e-03), SC_(9.9998457798568548758292782259837382457259529409239790897625208948830965062172453663191469089859973206e-01), SC_(9.9999629911444737711550040042616889438982286552020161256422052047005880101103938767400036503450328154e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537093588060469212128397758741108481247590432805890985135415338491592730258017285815457903019944376e-03), SC_(9.9998457803726048769413539529167115551812956069869656198321409457377731122031386553918459182742160224e-01), SC_(9.9999128276026189256286874155943874218513475608466529102358023265822413028953116800268626933409363941e-01) }, 
-      { SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5536472288137223971024342089743453282116861258363403122396560409908747967657227402367855282219546293e-03), SC_(9.9998457838231579883203954217448265517990158878865251928646060037032208535948644957372724530619404940e-01), SC_(9.9995772141604153494012210243229024015996026686657858761682386056455248943232833281153738340373195916e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849332128238728105945027150538680085371439664372657822634626392993371599392181e-03), SC_(9.9996223238179432206582851700418320549666457586509452370885940272537783669308934052381014776965366380e-01), SC_(9.9999999999999999999999999989711959499286993278419381669168833460933147205190803845109672625329271976e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849330441285009375596017709085290237885838112313967826301685993782454705393980e-03), SC_(9.9996223238179432206582851700418467168670920800392478977228529980066889040721418288500532120211905823e-01), SC_(9.9999999999999999999999999983888778517388000296324766882455960080496403171516027244459684961852727305e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849282515942160585668118397764066435048205405211607624879290359016330564342755e-03), SC_(9.9996223238179432206582851700422632526605183713554949154428835824046605006316597555975943068341532748e-01), SC_(9.9999999999999999999999999818455701172441818598269041423736247316895053404032700556660441952126402226e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849140074426893855902944102517094756568889773911255990722224213776871779575481e-03), SC_(9.9996223238179432206582851700435012613225673805683149585231029346198459372928684467816671724221839530e-01), SC_(9.9999999999999999999999999326763064009654758241129036172060229927529811636890019702119562500474858263e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849040848111818829478939862395969502932023578137365387752625464987662932298177e-03), SC_(9.9996223238179432206582851700443636716762908465484153080036032588230765256495311772422026457237969056e-01), SC_(9.9999999999999999999999998984244603406188929898624368761470292036644296838334171279067706520789226734e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318845742683871350998231704142395039633347522734180865272087666989081473865410296e-03), SC_(9.9996223238179432206582851700730291621473345370599992861644902434304604942485419019276230330485126325e-01), SC_(9.9999999999999999999999987599339927582321357366194967756715617631118777222914048280260493063905096330e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318835764005570194548132114859235708110062997682672478338827936714821045552322372e-03), SC_(9.9996223238179432206582851701597573196616603003123138644733168873891953305888203999410832405747328841e-01), SC_(9.9999999999999999999999953154026423951694964896082960273143436420047042780804143873953807775296895400e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318827228093339085163416644837865247995446667856775400111646582252095514535238598e-03), SC_(9.9996223238179432206582851702339458963614742614642530908485340602416201542354834078908274494424042976e-01), SC_(9.9999999999999999999999923688984665268777301309704320217896475734946874093739310061942464032936646090e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318691295507725438334759516834294777388127053793711671946128562755907503419954811e-03), SC_(9.9996223238179432206582851714153831910244018225076380785938761340783361680724448504975364622225327167e-01), SC_(9.9999999999999999999999454464465594587785161083774790412826307782562959352837357039243175648852918347e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318443339897766074082193640679399860469424053679643662371275019083375654867686887e-03), SC_(9.9996223238179432206582851735704514824457452604986400314705677212519711580427885862514535137583505733e-01), SC_(9.9999999999999999999998598548635634979389407165889631216353141877236154417796922768065026100466956188e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131317706205299475220440611214471766169076711595033083387576386574254252860168722029e-03), SC_(9.9996223238179432206582851799771441946879447862317222636807155423274956917482126904504401504330847308e-01), SC_(9.9999999999999999999996054040077867496192835446042161060543203440703697860873332445527832699242661002e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131309762371310615867479211255498002605844592040800415010626837342358696830415937399e-03), SC_(9.9996223238179432206582852490197633332971481960345888955079801020320000927573341215616768639650920524e-01), SC_(9.9999999999999999999968632788093489394344244379388261094750687947650479338043207239877573254890300951e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131294030880121884387298357710755086746208786488844968025122592637579227998518708235e-03), SC_(9.9996223238179432206582853857476149159473994952656810255904206154553991489209596981080441123719817850e-01), SC_(9.9999999999999999999914329389434705144483796756765541854764822141651352980427843314674631022024581269e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131233077164574021593452076357720085643458124584699570987753363797820471721727787831e-03), SC_(9.9996223238179432206582859155175186621979639039618712990534850417887805227421660027752397420620009916e-01), SC_(9.9999999999999999999703923784815310331947206443554026009775790065863043418232145248045611644903452940e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615130737538492705523802760080837595003197356272576015239760079178322308313300253024583e-03), SC_(9.9996223238179432206582902224161570590437681856766035410835108364474809639393939563708802265259806887e-01), SC_(9.9999999999999999997993378120295291458214587466587187187013214874569039924018965870313768738004056284e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615127459470988230582268580554671474040205657989392795429209422189694493592037998815815e-03), SC_(9.9996223238179432206583187132389184008227036614519238222464812499748644725916735466029626210763530668e-01), SC_(9.9999999999999999986677845193994059434696078473628247784660489838948747289809241523221846935329305796e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615116424519084263984386264757436929158573634457789417101931248201212361764081869444787e-03), SC_(9.9996223238179432206584146218370319716927466793451952799753389154041162282439069715905444932510802598e-01), SC_(9.9999999999999999948586389957325664383957586182394235238887395074939552676984361802939964757447555121e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615069346735867262657245452110527338409601470812675312430820224744582208048996472590313e-03), SC_(9.9996223238179432206588237911954425127969427654084606847267739827525154593418435129094488452427291127e-01), SC_(9.9999999999999999786078996390219748787256385140451378600609409173707601812243251218072922324488358521e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614891208809114650790319689725445811315119541784934518457653057752144159063131865384539e-03), SC_(9.9996223238179432206603720497628006230884389418080702813186363585859782201423512531413766603188239811e-01), SC_(9.9999999999999999171166224508457710432062821503285117745586451598898248300422756428655402045232807469e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614168133393887448690020371234518380491332032523099829734345735990469389124366232661272e-03), SC_(9.9996223238179432206666565492339674186727545624219523895879691131337014119120965956481824907858647484e-01), SC_(9.9999999999999996675188439416178211671116673627117170787599699243512545593252181222459031716920044524e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625613797855479155481864236197979334807728730121523833753112002878397037963450463688838435e-03), SC_(9.9996223238179432206698747631440429041881307483156495634329758522042581364249872331269273789839732636e-01), SC_(9.9999999999999995397029301353266691055100154555910694799610720091728690571868073635090394290851556741e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625603275956624847635586286581566434549006067542331208891545934478429201411875983295597244e-03), SC_(9.9996223238179432207613242390811976126058637255031779800433402568673955975611477415679466200683724505e-01), SC_(9.9999999999999959076577458735705497458534051721248125220862613660992374088102706786502446579633313709e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625553305755464849744957645764927583387379485070143677656993064307336468186661915050257654e-03), SC_(9.9996223238179432211956326060244012268745939676207038364961106396539558050207157032757980572873963213e-01), SC_(9.9999999999999786584871358125588561160074686817588425266823007129047824082550775366412804535178975203e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286625365182299798436724310535303914152218303155373222473361554386348316490919157125424061459e-03), SC_(9.9996223238179432228306788719497261588259101665236379622038146388123338388174878378971157903976150305e-01), SC_(9.9999999999999137203138402071510693297107715691410087312466821018823209790379031158868317457902383286e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624639355530455080506225392715290641923190432485049483753484066549378508209347813431744602e-03), SC_(9.9996223238179432291390913169554925022946963720035073613868370359535506673493601408894964670258340535e-01), SC_(9.9999999999996631727977782676417868378185586082993079853697168602316638021811687365708385208506740258e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624359992157539111544091700130612247636683726100356957871526528944027075392472442538189545e-03), SC_(9.9996223238179432315671353803843397041401094686049131690160953714687199742980083717387181391453713568e-01), SC_(9.9999999999995667395961947776436292734456558443969391993788615328418216864771510280532715647152623566e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286616622498643538909823801626589405977825669384369961740402239042927209244119768810875088751e-03), SC_(9.9996223238179432988163778146728056407350384739500334415312865515105007899294394951655719721501743719e-01), SC_(9.9999999999968958408881850040565443909175319044793846510590104834642827986976299666276509890707610147e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286572903697201148410982181151791067771486718458381388402348904709741151833227966515327436009e-03), SC_(9.9996223238179436787916594501582402556148120655383544583147154434223650485272404801979129589436150375e-01), SC_(9.9999999999818045855511792719061853153241340743712745370565789556178053837056135760973698091036324750e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286414259151867070931864360818131283833511842139233092332652094854377014966107024457447899799e-03), SC_(9.9996223238179450576264811827125528344597324310907511325131541007026893299703323359833044148730577904e-01), SC_(9.9999999999270422118705223908980806355589563045559935634630971320605888074847408673210925813705833707e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286186787388573248345808333265713449085739742325322988905156149682638956316586842703378445293e-03), SC_(9.9996223238179470346625496415912383808065512708550272469968023095760567556596952759789432346759805694e-01), SC_(9.9999999998485214302259272521630080698800635647001556555488693042991920048462152278276234566438693241e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189285265110459180254769936332708386129470427532527119106639577961138590493924204779601533275605e-03), SC_(9.9996223238179550452767308427477899581411224539953637133715896853578315830785957154907142060069819480e-01), SC_(9.9999999995303685664524298788123065470534205945266437644063528136842577466298979746097877248933975772e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189282411959455026674986815067600418060066180315311048115107833922911963228376385172382952965224e-03), SC_(9.9996223238179798430026645242805445366249278345036069899309049270424994334753104042939288114462641787e-01), SC_(9.9999999985454918338432807536748583562055706874741584694714433083224501827199232403011563972387052484e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189252879206485825216315817715969152686478412879254388741498626383224457340513564200111691307981e-03), SC_(9.9996223238182365224118492394773475840361233450169855894306387011810475431376254551224620004884741565e-01), SC_(9.9999999883511063264694559387963723173897282543175692986022475106586730112502951593777433019446651828e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189203982514596805592910711077688968761076536563115986065578430828470304693266885291252302690114e-03), SC_(9.9996223238186615005367326819351842888684927287838491995804623023661637892636107334822020511835284775e-01), SC_(9.9999999714724994596526287605585017988521115368615934701353384249003975411653488968977910396109025319e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910188306311389285804505579486882984258534953491448697472090282999013679606445475797463864643583679e-03), SC_(9.9996223238264634718926869290220575115269386801405938550293013550274467935637717648042744624008059440e-01), SC_(9.9999996616061792349840092442398390233963722003813970601617204160065453274313296267130979662117600534e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910186413751022677491712940356999687931157794000735835339309127798808408198361984311689090019262670e-03), SC_(9.9996223238429123707336004944497632756961387556116102131143743282295961702594404977114461867222489422e-01), SC_(9.9999990083149055128108477427499768036470209141146863344906580747823125553790925146919416010799027368e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910175559147963365478381441657872849358450446468701385293448462958949194161818107452328429925864311e-03), SC_(9.9996223239372534854142078196248459702818203071730855035799586600902916656123321007658554627089518221e-01), SC_(9.9999952614239870280465343867739413354043788673937040457009250746521614982644945644706659821813324432e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910128966197908661160257711343981644859485519304106351417945409047254780834142121923298361247754882e-03), SC_(9.9996223243422088179617136124628118099768210729140985584059017502943452647527211256230105620309655879e-01), SC_(9.9999791780465120891365104939308345132868078401502702705775979579247784644821682943289518384809928926e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909926731209996366392322834006361836311329624733696453059914511288299939074309534213608308411566575e-03), SC_(9.9996223260999000446702483326848698279204899286047542184398304790540882008437315753205675338882327550e-01), SC_(9.9999093687774547943702055510865612279624570283833789429033263808087317080475760779047317126334088093e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909570851504547898253217502559022792923156049766357449641093472270183171786584257972102089843860004e-03), SC_(9.9996223291929584409815335868368294079459193551204785031998588050949243462706684850731617703751206846e-01), SC_(9.9997865232181650440608750816621679636389306786120835780656069052627334323849703122094430126876967918e-01) }, 
-      { SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6907189886200367752688979790497355412545807211450345874557141668364473911075614840477003375635549736e-03), SC_(9.9996223498863237776423337493248307203162603688300722808997953553827897151001214194398019764856998953e-01), SC_(9.9989646467031748905006320310363555009585697531863464632472299438741313369848639696844867267750716337e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731858288905196315747638296340454600397352610939452818097282002983157449782830e-02), SC_(9.9955203033392432890623267156670467825011285955746521911431757142184169444090939509041660563764011944e-01), SC_(9.9999999999999999999999999877996415620448635739865936966350408746581405472516664982778525986437265371e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731851400926952705412801801256631953868438245379346804948012101825697820645133e-02), SC_(9.9955203033392432890623267156691092020629310582961626040246253055870362524039788016707321039328022795e-01), SC_(9.9999999999999999999999999808940607351296186314756022740378346424324326281040378958331272751082384612e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731655717598361758234641589629913875509445575864512969985871213622288960030859e-02), SC_(9.9955203033392432890623267157277013042053808429026708289949007618886513471102614421956372876237387916e-01), SC_(9.9999999999999999999999997847106533153766756606943673170004428638186668485258080894587831595414391414e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247731074116545973341594802576974525215828474641978523759578123729831398262585756e-02), SC_(9.9955203033392432890623267159018460742942666755486039569630192193819729762973538865004324770895478301e-01), SC_(9.9999999999999999999999992016232894705631572137795688414168037129708839982258282969665322630078928534e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247730668966901474021930335653108844605926761072952899566463672243880895966009783e-02), SC_(9.9955203033392432890623267160231572228955050772079793889087816123836957894288463132955225202348944946e-01), SC_(9.9999999999999999999999987954382641793732911429698115515198120341718694122830398475869328220599096997e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247717202276452316932325581899785545497317581385904763060884449412193563668627770e-02), SC_(9.9955203033392432890623267200553949612833438654894897139930129152683032018431323620733937412313269537e-01), SC_(9.9999999999999999999999852943329937076803559846567509142507541207489652924442440835430548326589099129e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247676458468086262538334531544187108030524190824774578186662708274042389647573142e-02), SC_(9.9955203033392432890623267322550309683269211452104751144314481017741731868417518777044222251195388607e-01), SC_(9.9999999999999999999999444464017260474230975464379353078796984202500767259040878239958569572944606288e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247641605598630247008461060837594958882589435101876935170123279235987054295644218e-02), SC_(9.9955203033392432890623267426907839873953181640061750416360751104180224982952519513088724621033184104e-01), SC_(9.9999999999999999999999095044639663415052685182723173837872786422692085884380524025169253338977320792e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247086581070151074506645794063325148339898697242797979673456836778926243072411104e-02), SC_(9.9955203033392432890623269088779298131699072128020084616095241507562253727082051066132874198404715350e-01), SC_(9.9999999999999999999993530615417069786918941333027540439961281630455497153968266438140283692532875946e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255246074156824116241684265890004833560304349728755117353269444216226898977874477105e-02), SC_(9.9955203033392432890623272120211012949224778468140223939600179240050437192913437443719341760262596896e-01), SC_(9.9999999999999999999983380499933462027024640067389900073182216358559810289893705127953151139627149388e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255243064372371071958047477749070687243860677592943261738448549507200212914003005887e-02), SC_(9.9955203033392432890623281132199891581086797285990242858535738904821060931997392041243270991819361235e-01), SC_(9.9999999999999999999953205738810528959681933756856065695203454463800502730852725179336998638758045357e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255210629009694200706027766468021901267011554011238823035393988391906047631624909515e-02), SC_(9.9955203033392432890623378251157171959438247309118399252350774260334032449596663026964605946938832511e-01), SC_(9.9999999999999999999628023209636274959807731533932147019382525489471364383404772497292994508002995937e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255146395967705897870580506425025761684719391438657385047943132394052838562672953056e-02), SC_(9.9955203033392432890623570579700650804224268743294462028433293237764615499007160110566038793966591323e-01), SC_(9.9999999999999999998984051281269134074506922309220976779650109422628308607216041183469403976814682321e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426254897516664202016460368173855534260393521885235552536311709240273701194314451986955e-02), SC_(9.9955203033392432890624315781740959709634550932948354885580475436083520881098479076922272247015580279e-01), SC_(9.9999999999999999996488898007394114213735784420078816591377588207232238242897498049367039894201724688e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426252874189318110570025930175174875834671392258288824030135008217770995154195763551528e-02), SC_(9.9955203033392432890630374090508673831318822355196077580860293644667961480496432176193390018137082383e-01), SC_(9.9999999999999999976203917373630031015078377837713466942378279033462838688190069739540812525716850149e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426239489555583817471163830177095650457263367924167007051477342709916004277401651275835e-02), SC_(9.9955203033392432890670450771161338334474734100674777504794023225486147804579870699475340706919114900e-01), SC_(9.9999999999999999842015528819181114662849173680705190910437045874830265778653825604720745759442800535e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426194432890549156883962087571950993458842780612890671631275676828272958860523880151162e-02), SC_(9.9955203033392432890805360818885818351790010628996395211505529692215376086937551149139530290265507936e-01), SC_(9.9999999999999999390297432182149196597693940097175959361343436504111665684565786687507723063353876798e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426002210221393677857816016062981896969986642150610794217071898587097541637274517362521e-02), SC_(9.9955203033392432891380919827737081424281108539236325246436992489841727658961362513017179278364870417e-01), SC_(9.9999999999999997463158391274280885189723263543693342692564788731612812195606464372636977460876345112e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493425274857627063273883710976884733769519928236883999876175624700338836580413381672191117e-02), SC_(9.9955203033392432893558781263734468174863373481316336901076461802285535144096955154245756906370852401e-01), SC_(9.9999999999999990171044577653402662086561484530600067793084852167875567968856742382356142244563447126e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493422322478036991906347423289704416881206752457506421650446369307515908923863543737554469e-02), SC_(9.9955203033392432902398886741823129756954639772771639936267739923803118789533716963685027450129039338e-01), SC_(9.9999999999999960571799095300649558414135197671484083085875351249636324569432418256561497218683802667e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493420810601218769088792055000915890155144771980052383817993413442295356018664569763381999e-02), SC_(9.9955203033392432906925794659732056171004790789206331632926551899706506803490537722005736402428924569e-01), SC_(9.9999999999999945414394121987634937279635969496138069457560427392351623755238033145455702298891140868e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493377848776252706924813272104343838970284436640740334152512829879920219487458256057343573e-02), SC_(9.9955203033392433035563408030440767420134149250828121525577099766693641872227700488341876073203182539e-01), SC_(9.9999999999999514698232888260348569000312947417841767122390969117671490904792128202435480649589773701e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493173816113947100396169349666623792714688473692512820028134588800567189780910753318263097e-02), SC_(9.9955203033392433646484260424355806409963772152059817884065607876624800704695506156225874149905227149e-01), SC_(9.9999999999997469157450019065762266491499742313013660433979105969700483469920728143158430886721980774e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319492405691739605472925545070308291627541601424959136306159897603060941493948269704939494002e-02), SC_(9.9955203033392435946425810049606272603198350789240019237237263941187840395013251099126389877919508069e-01), SC_(9.9999999999989768283892440154779543352702088120475495484520987803722565462362792132301485197109363561e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319489442078132215259439864073220418980662066128808852221423621120875513308123183990613895309e-02), SC_(9.9955203033392444820168527188779673840940773710513169593049660055151696904619596325760656715084119277e-01), SC_(9.9999999999960056411145799021031659330176000860491309129472490216726603948074556894330265440198641267e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319488301413267885205036702633337966159911666362408385135126404116959624613027880348923932194e-02), SC_(9.9955203033392448235582232708295602186899985554861190692535759820234762543266688997212425445757922636e-01), SC_(9.9999999999948620612224163176351655291162500486164573885085682627228114480130223294695253842940059144e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319456708556633619660197891096304672046134237268602280658288004031761612391067712226586895448e-02), SC_(9.9955203033392542831882092000464874338370577012222645338498014443565238638447730428880788140263240572e-01), SC_(9.9999999999631884674152075304392631626757970092124143372783840091678836679275554788351456670400127300e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893319278200901190734544054236049018212805391910237080068829566474537216511063822155093400902902e-02), SC_(9.9955203033393077324976429039546475024854008232932364713134547876989098440046229476264554469401910325e-01), SC_(9.9999999997842246264615254944421182153261571784484715493817643115748041513999484865441496954275767219e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893318630441472710257684895808829877336550585352215160944948745592337714322730617489396361844454e-02), SC_(9.9955203033395016866115159166531171950061839146491334035581358664254450201698565172906207314887456417e-01), SC_(9.9999999991348098153904207338577310518714231490203039345087019637926134537450869117118310893487004657e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893317701654547989725899123657249326365114763656328690312674210014818134123781232668668482665528e-02), SC_(9.9955203033397797868398350044297446940094575362625188052694016706354179470520643444796257179814710393e-01), SC_(9.9999999982036493278445218952873159715067111860267542703755418980787104518628176474330284497444235282e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893313938367762832802196521223139996341142688443540103796030109357639233974931897402186601075726e-02), SC_(9.9955203033409066017058120896694785726355094823183859926336927200831239196737675168908474261072910954e-01), SC_(9.9999999944307452695900984134811133277012656853345044392327099641979379946597934784739018233271442362e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893302288704929735991050166908873215429922444380448896304428089570114985146029421173973144477603e-02), SC_(9.9955203033443947794637088200105156402014250600567650413745952439080930128340050194819604649307068154e-01), SC_(9.9999999827513111246526453850235072104966849540419896871086753799245357396231787466708609290525619018e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893181703915093266226036212949915928865784268926859825767362649090147971582789467985293876976918e-02), SC_(9.9955203033805006468132076186650868209306390687245490563621726135554419151164124810004455558943695637e-01), SC_(9.9999998618583607699995562541284071855894183775540316895772854576720101990885981250478493415267284164e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928892982054485052386426662488491901973910690181407978176174216690158250981871979766128677088907246e-02), SC_(9.9955203034402802907354243890063976250509551280117037552506262005868998330758337466060101471700562948e-01), SC_(9.9999996616987169601941569531949031848963939953929882317547983007702815075368482670917146042259644801e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928889316785624043364632203105810771971898788541546730880945494729527303520886222734117327210276156e-02), SC_(9.9955203045377462498683348959335789301880060727806002672812749760676444568350625820260041086960621104e-01), SC_(9.9999959870631792400114498613316200707570432178574663870494430063087760754618921405686655752317608886e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928881589298730722855360318305730331845330028604951736626899063087234886963715215775799725608354990e-02), SC_(9.9955203068515334565064168535269071463668515860787680194308949107676389719393597331813390980318374887e-01), SC_(9.9999882398291105864492372802479487573670567283564794839842343498249921144431559941164490735081886201e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928837269041179038269118264389453566192997515582603133819187831090463651083117512389321825738789696e-02), SC_(9.9955203201220258023547272155010615914746868359649021081926230913632308077152144878030444302163095286e-01), SC_(9.9999438063290096123056008534702571332494238559018107620820080126088388693972971610737520221753747151e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928647026514757750260096350528905822148444043658540695930217727741067034628713739322705458846031724e-02), SC_(9.9955203770847382998598486307857571893875732756503542276613183052919919705359995577624749448910795686e-01), SC_(9.9997530780138697531345378649773901808159672082367352339942210160865768974789387898550172504062003625e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9927821293503493906981635537409489284232776059121163668324989798862228548270192967809097523519792495e-02), SC_(9.9955206243227977187142475417047446690813294912847999227878665452024480269387544994545098067757375899e-01), SC_(9.9989252421020861691844877517069965168475711644767914803800769497974529495609692479625458945557620076e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9926368253704020448544727770280339353076125932355996010290857353846237006191819415614157271680554530e-02), SC_(9.9955210593702602442099361613099970218601289464661311688781431112431563351221766936992077017624655316e-01), SC_(9.9974685240486099968392521473326258959379322660955821867063416895641450127968071718129444640368985100e-01) }, 
-      { SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9916647881498095894704323639021926156094895317811812491107959631272131859755054100439359561717934022e-02), SC_(9.9955239691550660374421268887408231509665209686732570675003787443882925292679338025418330398115990457e-01), SC_(9.9877242742188721598830505718937302026641387834722334458442185199760923808019116845880905504320009844e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098920542574601424633729567878776500653124724415215896568827574287718584502278e-02), SC_(9.9868738498425882265366942993762580591034814900633753606941987849403600003458742025840898126644217610e-01), SC_(9.9999999999999999999999999642666681086499392624413833595338859051030686157715872350759604626584049295e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098886028778925270101800643261573675947614676279691394336011749301584788635451e-02), SC_(9.9868738498425882265366942993939593231071895391793162368583514361775096787871023979604119224966912394e-01), SC_(9.9999999999999999999999999440410810617119468250139759130203208502496290682711839814282926368824943785e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793097905512554664119223025915408432850295402582612675117267452825987859074172766e-02), SC_(9.9868738498425882265366942998968416113498907763359515528637070987679789744673794563360244150525730375e-01), SC_(9.9999999999999999999999993694442899463722227096309815206459910608316421877058811262864837430090998114e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793094991267013050901608089656507802960573072547936533843543899428323855904355662e-02), SC_(9.9868738498425882265366943013914853818513542477319695864172183971070345846327816044372323141981144771e-01), SC_(9.9999999999999999999999976616539492052595766697548099051064843733822871209090568611945945788543060331e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793092961171743588081542075278911767157319131097521992871040540085926192897466022e-02), SC_(9.9868738498425882265366943024326705547202936364514978761008675469727165450847978950234635695784336381e-01), SC_(9.9999999999999999999999964719885478288054864693004262460237060223947411175222561501698976755672193402e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793025483228846862042703491860617255139100316150388688543912402136658796010267805e-02), SC_(9.9868738498425882265366943370404225635010004538360240138549908486521957898654412531039907324418771359e-01), SC_(9.9999999999999999999999569289310234729316784616266351067604465017459210143262000828499348748340452950e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792821327026942640472458473419106488144463792104740707951755331908132512928681891e-02), SC_(9.9868738498425882265366944417470408042101287018052354533857373965792109340906397947751344618512457331e-01), SC_(9.9999999999999999999998372904226562544999878819315968972302928108111914720059841585668613684699736995e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792646688726328307462052911013287560336761842576572740789679540254409466866851236e-02), SC_(9.9868738498425882265366945313146645260200167103412352194196439350856874566677575263675458920725752370e-01), SC_(9.9999999999999999999997349498344477870027154674650906796132518038689904695914956510509046527563732202e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616789865610956671539526995951660510801257735954991778462047993448559913649046153729e-02), SC_(9.9868738498425882265366959576600099482821054584778915256767663334251681858544658108677577375831841106e-01), SC_(9.9999999999999999999981051977479985029365602687269077105438632245655427556320415150967947332036876269e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616784792626935903806360216082211923397094081062810837257328542671334139954654671564e-02), SC_(9.9868738498425882265366985594668433891865248477128496460705236818177300846950065328517225994017957362e-01), SC_(9.9999999999999999999951323552109879445366885018832863123772050090929262735581697315016556664541786777e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616769711411234039351719906149244999365715503719180962306385807870032314003156450706e-02), SC_(9.9868738498425882265367062942458036763425703658687097021936016623492069307625339017373611765173466052e-01), SC_(9.9999999999999999999862945431136517670416811014747536781172682372937909000630589634413001906836343358e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616607186583117751043936004776684428799858159240483471716437133085604189638114346736e-02), SC_(9.9868738498425882265367896491719508265185625695196458781593800460250266873878411046272653997823586972e-01), SC_(9.9999999999999999998910526262523975721945185660846712744650643095856758845974569645974853090882427922e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616285332185726371253901968415486669557419351231952137809434617258013346937404035930e-02), SC_(9.9868738498425882265369547202557700824272946545975563019010971408792301014291067775644064738748244002e-01), SC_(9.9999999999999999997024412607578556155180813715117758491794451051969023059655843488396312666575227028e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163615038265321494482402813851037106900585699220382826330527539629441895707430630806839e-02), SC_(9.9868738498425882265375943097115683711359905630236145817579023854960450532620381434021631411120998523e-01), SC_(9.9999999999999999989716419116355472940392459451501322621948022851864325537775205269293528937558617403e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163604899919330962815971558897904549517726330318903772185379147183663322056110864080090e-02), SC_(9.9868738498425882265427940142188105404036661262920981989898127885363883728365088423866097607213469084e-01), SC_(9.9999999999999999930304234705371045133325260182194106715075421206726619138172309492781935770808811898e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163537833140434834405247752471919515284286717386820807302907671939344192875550010090881e-02), SC_(9.9868738498425882265771908904783201283291846445918835907810823517985088765928291519144825152403589127e-01), SC_(9.9999999999999999537283140401748482414235841054039782083722249432160865032920225878782283487491106013e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943163312066380457364142900414878934044351776839207480601170128350721446300135112921700443e-02), SC_(9.9868738498425882266929810243459798747702872898191536689636741667921482937690656122871916730541702317e-01), SC_(9.9999999999999998214257038296062388869811858200096930943100542188606308533212371989017383057078842832e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943162348890584466483086594139417864955606249629717656260956265950846142336252123681985203e-02), SC_(9.9868738498425882271869698399138840620157151897462205459236401409230684899638425883137125565824753173e-01), SC_(9.9999999999999992569906562878323266257837628700203729220574121275946989655741154771144943169688793652e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943158704323494184506546544658596749596307701905179444119378296230140135397799285128441916e-02), SC_(9.9868738498425882290561772968288433686788766538233007291438630865831095770081765516858200027851018486e-01), SC_(9.9999999999999971212212490466562137983191157784894900658242428533508558243486980889290927858084259179e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943143910748031791308878259830912760398956851741337885955750368061427580048808449022363320e-02), SC_(9.9868738498425882366434327605772413160041433821585005520395687604849807276622572953698252325623991562e-01), SC_(9.9999999999999884519705222480997352166131344006951878141003715591172628371454875037934803727548611850e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284943136335142281284979019453824187335798013168035739187200463202410111137115550509797249450e-02), SC_(9.9868738498425882405287717895258614991374456471460625139453280779725155509516746336260213198829622105e-01), SC_(9.9999999999999840125551945966788205039837470385892355818841486054944115319723665969452187346222517855e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284942921065059201553077440076147968317870681487235604953617488148417410226923149465658581843e-02), SC_(9.9868738498425883509354221750465613661922768987705596691320032690093529342429350088694250270225247324e-01), SC_(9.9999999999998578611505567455678836672172267811949314733451575112534883712610565493707709188615621530e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284941898712582317644549878066459378079372259114218786964253696147522269051587839585925123473e-02), SC_(9.9868738498425888752744797499205601475527286840254349549862740150193054699820579011047501534506525447e-01), SC_(9.9999999999992587477059536597362358622041744656336594824144770266010416207660113873301403110235296076e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284938049849131784352232427320179118130204784476852093767264060901247547991718256035178369751e-02), SC_(9.9868738498425908492604386219807712735555312249075984008853895059090047438383776237774131940525229898e-01), SC_(9.9999999999970032576555121635757918128722250725944357908788990721303091648802316394157983707156114977e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284923199983047579900291301754431612354934975954303737526815609290658495543991985328331960966e-02), SC_(9.9868738498425984653859567364322259478161540757973413359661489054582592692660914712918917120770539080e-01), SC_(9.9999999999883010198043178140238088169716774283162101172694349637200428116627085027936810325683865220e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284917484419979567936086130868440515659212002802692327668440767320335742410863121249614634806e-02), SC_(9.9868738498426013967555385114673408744436307164957726314339738958277749210751931602840480218932312703e-01), SC_(9.9999999999849516165848339784539203251808270122125458687865145915762832098272699805423884178870396575e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284759181161732242098694411856967719028965863671178331268287920667516233524297913634688358304e-02), SC_(9.9868738498426825865439109722368638775026947094620450465387398589391084457156541224504821911417907486e-01), SC_(9.9999999998921836011647085476102043530329668872431940586942396440649772848081617104696806362277808755e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182283864727589340284529910514846775404056252428097144615349519703073962285094082338763544430782e-02), SC_(9.9868738498431413294469615671486896983493932750238216738297672414801228560621209824046700396011271225e-01), SC_(9.9999999993680207777674669378916934524342032755746392040169065635871380806709312580560065949487744625e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182280618980322040988112094550465206515222130185736059348106549178667713122183539287400911116072e-02), SC_(9.9868738498448059921749858692630198221006913033858807697179830941475989955434198680633532655631275548e-01), SC_(9.9999999974659655966536667181615544433605642340174099478668412810443569406153761335944616334683983005e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182275965080293452455277721244536693487593294550314118975737360052819238696107044774297150950665e-02), SC_(9.9868738498471928612929223988690235303349408205639118987956076603088775749104896262915324001697385029e-01), SC_(9.9999999947387123842204384900213708958264240796407301217448278586822420670668679764861099536325772535e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182257108268241838336594002859938907775162928663517097680473844182083631909501722983430060808748e-02), SC_(9.9868738498568640493420616310685210736043457497845148416867827755970243963686585546365388985161452755e-01), SC_(9.9999999836883458264170875674096471041634058175038072186708199294270859383249739319457109913488954426e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182198734959221157684459363867619055254851231485939363305788840246199636636698863668925850895163e-02), SC_(9.9868738498868022619422379557089152444909410639616007386273380502493990082280081716627017601126745018e-01), SC_(9.9999999494807364007315404206627316783547236156022454304738961582977527009579123592757127376877962867e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220181594517199162111924809116656584473233325206510714779209652371916513266950607715103443700887247e-02), SC_(9.9868738501966904615940932620354170093160986814812700382249113345939700022071171693465994844079132530e-01), SC_(9.9999995954003281244459679426770051684411410629043192506784553101608142627485055693901672031233020607e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220180594127922548796762326280800878028888504224171789906421467376408188887764028430271431856485070e-02), SC_(9.9868738507097651302065034512663928613367289363132232592476683982260182334497878567488179360596235473e-01), SC_(9.9999990091576443015001729874323532057825508337798517603693954408090465512151467597826217329671378083e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220162228458700420721442889738773591692395875963623098743503203589825511931760611277447282076453056e-02), SC_(9.9868738601290562843652579488640955586200752818649762285648406555386486095370022792480350847435028078e-01), SC_(9.9999882466088551809391022065862138161177971886108584036408556925312179997525010188176904548011935964e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220123508123970200825872919878400335466813760955963582427656761619728891346929874566061119219882088e-02), SC_(9.9868738799877338104320751394539888592190700102182842773115520925200396017775473460705232787654442816e-01), SC_(9.9999655559356554021240407140950008886019950453085539309374934226174191119837638228952791983003849658e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1219901431591527872361358929969096650680075027414463353164713280818907441647195066893217361627107973e-02), SC_(9.9868739938848635107424887475554260611754439933031261408945556221028855619240998549167557487303094564e-01), SC_(9.9998354160257927227636274903813901700712942802222032889019275258824256709645420782660040629460285925e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1218948183285674182749082935046423712265700194380943925696650889314129123268961188008606992991124532e-02), SC_(9.9868744827748681240018203124125260342920879848177396847508655111089111650153677008837793412684130134e-01), SC_(9.9992768019493903528483793917364313081411321472807333950340787276242601285744005565332324113025568665e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1214810763209344116637693123912562590043568077900434368143128736134922208880499186647766807823307230e-02), SC_(9.9868766046171245177196676003156582582195076219117359204104679021239714065695407527887460378597344234e-01), SC_(9.9968522762944795917197407923921054571801360692218589154030052050945391772938973164546030760803996615e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1207530476407959527026716792074219414362468463785026712205537168751433251170894668179838339685798697e-02), SC_(9.9868803378357735783522899566244881474723841124284334406748814826618983948057826596988673283714046901e-01), SC_(9.9925862236102063916068016531174810578663167094242063803561892174116448489984844824259234045579601030e-01) }, 
-      { SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1158838126202303702002255451616253390259305838512824448236816896129550947530570385463957941069848715e-02), SC_(9.9869052928401049775188963886853070011659034917728663682718204496501990541132896143407072247621221121e-01), SC_(9.9640600767148190982447151229686775858840788433188891046173152093702292354977235119100403173920282098e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671473829761146571437019346499202463429859070171863430898355983564936880586773e-01), SC_(9.9373310585009508459133300129992478045875327939194868125614924058086119664094847279575168055082785829e-01), SC_(9.9999999999999999999999998298191637494261970769797177791523947294864963393947143237271075087477579287e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671438029824335556665475190761869173853927814817699485525570787719973428379361e-01), SC_(9.9373310585009508459133300134019390532234522209002302430282795860249986068418305583501114252549342689e-01), SC_(9.9999999999999999999999997334943282212876908368728411382468967196799341791082628436279791412317278832e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885670420975102215377450766921301799916046161445129642514318942665123380768599216e-01), SC_(9.9373310585009508459133300248421557816401810564136365640600338345588805696058383634182418951308667490e-01), SC_(9.9999999999999999999999969969635530831423793483906336810060534159568190745342398060247645952620251291e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885667398131505977255487793152780363125636641647311644753464865990305535766787652e-01), SC_(9.9373310585009508459133300588442454676112790864919156782464029190301700485216146882445334521758132965e-01), SC_(9.9999999999999999999999888635717604658892719851261877231616030298230967903977906467543949274148927969e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885665292385645711835315654594976644029292166278114861892320122743461204642080415e-01), SC_(9.9373310585009508459133300825304724645064798086366049784886319254706395420168068829929569869812377701e-01), SC_(9.9999999999999999999999831977622165865400293837336343935098458128617168576801999133334695698434007511e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885595299907434772589157717736867502352159935639959409373303530498982004954627368e-01), SC_(9.9373310585009508459133308698323773442256614875442347627965124839942540694919016404778154167067961367e-01), SC_(9.9999999999999999999997948730177494067282723185504774225327902360475942467558445909191180922194704890e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885383535916121654939662958434432317554723584482304510209537962193107508377139582e-01), SC_(9.9373310585009508459133332518339581897018419380068955424512237949981858129987396105871246514147825343e-01), SC_(9.9999999999999999999992250917988132269578658325572803425234861545240367197973177984387947021885898737e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885202389797466973388094908455449190994472076058178536459491601918182915945184507e-01), SC_(9.9373310585009508459133352894341107173574449432541278410427543238765069771338127992726873337959933860e-01), SC_(9.9999999999999999999987376923327727095572699452940239458343183061996774361695736492972748282486969429e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243882317676410552606070087414641545746880587218032343382835533649651167762612362716e-01), SC_(9.9373310585009508459133677377828847824440541883481040268618271371271987904733153100195410107834722944e-01), SC_(9.9999999999999999999909759595675111771141150600215309152204694241534368691840345996710829427842311391e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243877055649912776008878033798589755673685339444954539782510185716587353806925900158e-01), SC_(9.9373310585009508459134269270499477621688988158901041506867834948809389239264316312708025498263700947e-01), SC_(9.9999999999999999999768177268416062613609487464163631491343160212633349730320524786872113241649655416e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243861412439463655486931298595120397890460603033757024689495242919929014135945079213e-01), SC_(9.9373310585009508459136028878060151482258836297691367319147762170321466442294465376769740070871583872e-01), SC_(9.9999999999999999999347274382023263993517748380406771201592552500767197976671920665999178510445149452e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243692831196433232815418675074652642160149397138200572823390995782901877708096006100e-01), SC_(9.9373310585009508459154991534785184963842022621221825819991728576265562326586179738108957510150171282e-01), SC_(9.9999999999999999994811355619440867815498016026453389989673253834469535973920047386553558364073397636e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243358983039102933743682547098859144745782018430252162795796429254560994919447769104e-01), SC_(9.9373310585009508459192544039986472297886716266503936579981606441866962391418680083169743463569917814e-01), SC_(9.9999999999999999985828694835436642961892977572808327953837933190129536404935581747061328914408744901e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717242065444786819167020372706576570417157081637630334025099817406717542805992364412194e-01), SC_(9.9373310585009508459338046121937133103767397153202765845046272623477890034222491094847417886028230751e-01), SC_(9.9999999999999999951024203403414558794933380454002389157301241927448369620689542094275480727102377809e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717231549297874586008414762396942694029685593243797183859886939811794207464655667423425e-01), SC_(9.9373310585009508460520942157000247031656074746659179617764652596395037436151390278787195638508686772e-01), SC_(9.9999999999999999668072273332148198679482876538747372419731910937290944587909868780957326757757408062e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717161983305506539112850177216380844057239709172128839667803920984893929850367411298141e-01), SC_(9.9373310585009508468345988462854769055208330813953963702793794285499723375229728110428292807559518715e-01), SC_(9.9999999999999997796300038487828189871013383343346169651130750559393627919899619256984623691385749618e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444716927803448354371339548993644505487436141139510463166539359397015206948176533205716692e-01), SC_(9.9373310585009508494687425761976814993340202144454904404313697679667823230370789669913378756696948104e-01), SC_(9.9999999999999991495357010776900598652803940306356564790242702476945755966195291406353180838264955643e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444715928735337796028951345970819387123935955547520089907810514931501089739526436642798249e-01), SC_(9.9373310585009508607066390852575746186540931185520096860934275790719324189734804081773477079120394710e-01), SC_(9.9999999999999964614004694721630455700014603071730391016170248729771157702443768068083282652894546560e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444712148355087537328846805809571133315599128911743321015736142910379924133997125536265503e-01), SC_(9.9373310585009509032297879760361275583719363524499903639320230759736842402705565970262302862820640747e-01), SC_(9.9999999999999862897482746014194308771364438263862966231027815714334040073506884474671614631279422815e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444696803503662558881920564504646245728359651091241583822599729797786886743466809326123733e-01), SC_(9.9373310585009510758344887350617635268443529745746445595448256239559011053106686600699088738521172148e-01), SC_(9.9999999999999450022371396656309945870166969028211164067418790159993882555462980754500429937809072971e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444688945596357374771158643841652274874301369637161613818055963590195731205461579625600934e-01), SC_(9.9373310585009511642232063211864917151071633054737653069795384012828208297203959285833502758272258502e-01), SC_(9.9999999999999238594168949568880192881773242703942454506231733932746608052254650949468728409489320613e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444465653570065385078999354792835955645481797621689133128249911500684232988951377573757902e-01), SC_(9.9373310585009536758964909036115515688394614052557839152238272113379169977006874526476424829878006793e-01), SC_(9.9999999999993230603757999203113924802203512118938823348534016306339815730390609036401060685105746760e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355443405203586109719622702795480337069469759131901801158343155399051914477403961207330200199e-01), SC_(9.9373310585009656042395605938749610412817468649167272595641279163125694800466051967773485773327493573e-01), SC_(9.9999999999964697684599629257847961495538161430177408016925606756829241122375808181968498445896013888e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355439412913963253331686501472347207111779790359381697427918959149925259598306425172690904958e-01), SC_(9.9373310585010105110253359571126415754208493180859338110917240110766222377344116057545369274360307103e-01), SC_(9.9999999999857279438770778924040178329519604178687593995289120668594308133692288072786114584307642350e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355424009674271666351732065016697633195034451326787396657772971801679636952356758112576805572e-01), SC_(9.9373310585011837724994324077907613536634353945525464204210606201300493469372962067166366041937507248e-01), SC_(9.9999999999442833307839228127474113766670532732267874030267519155278341133380557918127436855652691353e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355418081123306309387298343399078796458966922422307417500526335209180125653939852473113151717e-01), SC_(9.9373310585012504590861557012291024064815172334005890478610953088334744903880675357496293648132896989e-01), SC_(9.9999999999283317189229208616005980061620938884156848164841162372305972930310760934202294719023666613e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355253878765055629541995647429511889005121485599563057417001296210016283821737338766566914201e-01), SC_(9.9373310585030974694041161804744188754391793995695593530077708399963228426565769134127120068479658197e-01), SC_(9.9999999994865218566524353762158771361231676678148350793490292751817875394535363714799804588622386010e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886354326093780998360764178195556595915116625553191389319004324512573368124600115555402241536301e-01), SC_(9.9373310585135335463068711170049005982657792648858812246787242448187081491529617060706647269610200103e-01), SC_(9.9999999969901840428615598033630123752925930790737406043589756281957058610497809496061063701508172478e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886350959395196155712265091085269920583046238423253119251150505359349607800843493474406376459667e-01), SC_(9.9373310585514034471316624055163619836932071842786895210187000996615777105178043845540789324485040505e-01), SC_(9.9999999879316013661210969765437027602675286583024465686340312236758811092798878137770759856258938657e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886346132069669160162093641788693008646994182446680342394554328311607047833571271237947569090266e-01), SC_(9.9373310586057030329964290875077385151767864294355379380222176981800351384683304121908082159425913084e-01), SC_(9.9999999749429935993993850663668373450450890891276037420554665410224145626929462650620210246891549171e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886326572566979003540398221899105506027810395915727394994015882558551898256291406675322847590482e-01), SC_(9.9373310588257157271235825190754582683141864118812724065669192620038223234617110890637634670385805896e-01), SC_(9.9999999223153622078657931099495853531031480224407053870569098616502023721821587238487925754464637836e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886266024002894115591876563081044474751546496168248692977073140363705133714328078038302110532404e-01), SC_(9.9373310595067889053394965851950099003245544680732498431710185094178850256909430607223244251842302072e-01), SC_(9.9999997594008158734525573288581211280961650111636341271145767225533741893140447982284180253760316524e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177885639290349050454377687568330922379755100470190117601796895012140773764932797858733190060420940e-01), SC_(9.9373310665565261646910300344990163290558253532940844609286973588798302715170492933368867467347426921e-01), SC_(9.9999980730845645699033758701703391792985744353695452759955472729983613685882092742825558500358222700e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177884601622066852554511869250754141485720370354214649575544456757157054509089883390264872153270568e-01), SC_(9.9373310782286107184329153913392298122796755422529654101165715038343239715570137546695340345285215372e-01), SC_(9.9999952810901919706364189428845979441086828009396329481942542419165759115365959748030177742274702345e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177865551573238866133048486075591631665399166547041166713472922959706703944856415086846313286237388e-01), SC_(9.9373312925105562732124110912053035351475060849298052569387419209006033366294656034513723092551321038e-01), SC_(9.9999440242381085261001180572852207057071006623807062356216291088918445487798200290420684001565592578e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177825388410067663399056802952056427479418533998889037736972049229324670918932091167291583061604916e-01), SC_(9.9373317442793542475351964731264463439894297359521475007803724563721059755961913198650204731264378903e-01), SC_(9.9998359596808620201551999894486933560987710666625845484311646730216090831861869266235611289792585720e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1177595037962689661183770305756459433397971414843670194038911424746422318064426254914981534690014851e-01), SC_(9.9373343353070856907837977162306529701670374512729823499633777194182551802445826712533628460647617410e-01), SC_(9.9992161729307946687113297407122444361332677565276836541813541043295251681757970248430771643872338916e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1176606299214234121243754070303782397758245616370159903888165484253385762478591314807028811884738366e-01), SC_(9.9373454562233895913661675916860126797015369704608803255038779390480280727293822154572500687477197018e-01), SC_(9.9965559065162939515996661830432378013552714747998758143339811959781981049832536047020819336995518537e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1172315304277228444894540977824224315048428740047703190495221155256844161379511004575981227679920371e-01), SC_(9.9373937079808872894002721005775677814487555804682178768714957069998193285948338901419025563531899391e-01), SC_(9.9850118145958128951247015036274721240557653890633673492626039617706792243641779829512373842232865787e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1164766621846254819434879315354889355589884171987659631005138728925398497672251245616673784383489950e-01), SC_(9.9374785465326705112909514804069553711799019433675617526558044675410894042468447737963941543260069309e-01), SC_(9.9647079298316476405478643161712672116171347821587448488171076886157190875158204029754262128075419375e-01) }, 
-      { SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1114339425340482521813084626816879020275224816030214113103590000646236237272393901452922463430012807e-01), SC_(9.9380438010396805620012307284531367247346620188964906655341143561935030205174197330912585876713039503e-01), SC_(9.8292162953415785371670378063105205371799540429610282334861254085939296453406861068461655180109429325e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868578651316855857921518564260421135004763718242552838061800624725899836705833e-01), SC_(9.7256000738167239606331680287466122523038520560330626967301599645024495964843666399794960250804735257e-01), SC_(9.9999999999999999999999992627657764203945327156926378779310252257702210555899777086822494891568615787e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868258659139385255208455253731639340199353892218676599494968447402577544290615e-01), SC_(9.7256000738167239606331680364013455123357184575886130285353387686774916922822616343618278296053355721e-01), SC_(9.9999999999999999999999988454804527811357789073363638827609991653526626995381080255949456975420201424e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180859167873397052269134591816207199843240079028891647108005591920849037545141435e-01), SC_(9.7256000738167239606331682538677240085810232396930190473498466309944974339077497531017583404202926266e-01), SC_(9.9999999999999999999999869906548110728195087607419374108555613708869724823074756607301016025182133314e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180832148655189502429576736807229207442867721644514519566940734205119834668035530e-01), SC_(9.7256000738167239606331689002113624945283699637244829482009381869975489912557055300514642594146576185e-01), SC_(9.9999999999999999999999517562834481885423650776168696416333608658737882187326530593503617065296902973e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180813326772721298726542633714968156853782646158637068521110603633625732921077913e-01), SC_(9.7256000738167239606331693504613994942787568806403523868293742847436766900180053000011514355560324523e-01), SC_(9.9999999999999999999999272116355779573438616885114472391747311545578999877100614894900789366611648549e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180187709872124112825961132538210419689286106425597767803384584334913531960781536e-01), SC_(9.7256000738167239606331843162350471306559839697978297923049976686928157421103924158431768083146533528e-01), SC_(9.9999999999999999999991113768457919788379943964194455719262569243279278619088144656374910615612755578e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779178294890310797363804502123405176180591675938070194537635004787294964043024449022e-01), SC_(9.7256000738167239606332295955570788633911772002977648947400870357700705067291418864807091395091704100e-01), SC_(9.9999999999999999999966430483088810588509867797017055058990313729202050138260675453211401512064708854e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779176675743850996206069594112332592872856159702815584390335618122545050060784697271e-01), SC_(9.7256000738167239606332683281734717794502239288920304388765051224927094102057244999492697804596539852e-01), SC_(9.9999999999999999999945316027734365027428383215498285854652190389906239561041614265469797921955969849e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779150891181075641960510644290150741626122702456813641335453599147288464855363908738e-01), SC_(9.7256000738167239606338851368462088378882570614063357156097301379948589312100492238520634757760977762e-01), SC_(9.9999999999999999999609072819926607162135119696493916072868517145919149801206485633662255913244074390e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779103857374121729228945397075767197929466783083224353253097527680377251044594573552e-01), SC_(9.7256000738167239606350102619954606801414333788375460774237003262811709820338995472706103703392448826e-01), SC_(9.9999999999999999998995729159094368315169979804979698186889347428299054944255953818340177782508467254e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519778964032966032136542288130672040431216500162138078693414586760540360961606392470602e-01), SC_(9.7256000738167239606383550892210137258712455499186446458934284000531556430396935426490744595119609145e-01), SC_(9.9999999999999999997172351042681078461369489200000150494630508512184607058029432232099406974804374503e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519777457195696380633974583568556571605011341865172976673052378920602029584860009831846e-01), SC_(9.7256000738167239606744010871470618316532685724941066554245050522240776792335972901512058426768730279e-01), SC_(9.9999999999999999977522462013878503930205033261237251019375374888259672211571594198249959608748382783e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519774473145769906961306132383275934679388561902256231168459739114426019913519828168911e-01), SC_(9.7256000738167239607457844140843965537306528525678988006827991810981715789224983823904544023233598650e-01), SC_(9.9999999999999999938609003279760923856351396739672896211110044024444973389862595633630018701752026857e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519762911054915532979363225797377497477153485117417407764915342453524949387325082630727e-01), SC_(9.7256000738167239610223684297252713932873354305680303043835493960129159894989769795154089890717413598e-01), SC_(9.9999999999999999787833729263657851861565033873061970145684792029445883310823731093123166543450870773e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519668914108306094028474064077197507490849490653262093857802402364066494455813468106292e-01), SC_(9.7256000738167239632709282515315824802629295457577994201253224326427577946957289749290758521077803626e-01), SC_(9.9999999999999998562067943453932011676580693605871377506038094607251950736578814450972113514155528520e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519047109285206361129948627002964597138273422620294516331830706244229203842314154940871e-01), SC_(9.7256000738167239781455108061849026476512336441681913302650893464962833141594308937366512165482925336e-01), SC_(9.9999999999999990453431385566160845172988636048509458726007425926459809420461029889686734988584320858e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765516953928986999215772232475261369139207766942136770107122524002209255454337435910517838e-01), SC_(9.7256000738167240282177874930162357465692521852823966883438491887625664978376797046459745365626400321e-01), SC_(9.9999999999999963157344803795521767518168062660316399498850003207888594300022602391650101127611430634e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765508023913779803578694503469148455444374000551381277621682519759390932531190352279168247e-01), SC_(9.7256000738167242418382733418949696295176852805796007521021378353217512451988026722654943570957984049e-01), SC_(9.9999999999999846705614161709131318051117992293640491008007674064612615328538547024784619516619766913e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765474233571793083926870885273742473261426177337907221560252526965402168192501195348922959e-01), SC_(9.7256000738167250501582039044358301690061363924815594437146843981688672533377475284698161360392132293e-01), SC_(9.9999999999999406063161484724386663280401940964212063393814439293979271289521079617537237430254707952e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765337075999522426587019486479563773203600843139007104898916868486382032905824558440566446e-01), SC_(9.7256000738167283311903798296525618837596266110626033296015794467213247970150411166113993708653538294e-01), SC_(9.9999999999997617461877948843235597203075422621093077813253614437130546935177468724655402175782923565e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964765266839314965643539020469020892304041764873501941324426925996965120375374619383916490272e-01), SC_(9.7256000738167300113660941267966923455335325635026532701621777225365366055747805490959642264436017919e-01), SC_(9.9999999999996701541436446232441507338116761147669058989614539629274845028416648204987355642113131764e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964763270978202635093911670029948157664017331667490052945232638060321997066568376736708380114e-01), SC_(9.7256000738167777556095932152644346745616796232275602526505502994835829287520305673538723129645424452e-01), SC_(9.9999999999970674544252292965114241915283099983072934934687535962072658695050857207100079175697247445e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964753792310649227754214463980168967785661343343524125110804944577332748851143599485460874299e-01), SC_(9.7256000738170045007517881199873178781076048220382934768413499870731813421635964839537614792748174530e-01), SC_(9.9999999999847068120840415138602679859768367613882361881992168968498110516828507655860545919092278901e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964718107849633156692653999334715321878693573305368425741509711326677430869632885201300009228e-01), SC_(9.7256000738178581310897696072330169769819316261609167168530260017195428493225078202005714311314151997e-01), SC_(9.9999999999381725437101107363140758167056915088625265966803632989722913638515358305810631423105259944e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964580428382906101655554894905202376000260645800176070995751797101080356259665739918331838149e-01), SC_(9.7256000738211516478297852029654969538108570198308748307464433079397694506202490556495747955509246334e-01), SC_(9.9999999997586318396663903119690031361707261515322449935226039708824539567307332172584902099880514868e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964527436950472637165026045785669689835828848277964927106097372903419086451594223535515557840e-01), SC_(9.7256000738224192890688543581761479277009257391128651869667659784244190936511724801238867667082660723e-01), SC_(9.9999999996895284409276810584545431217477370151297038538713570621970723470099908607599384860583027453e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216963059739662654867690764218126872861834785202216790515537696802567384013909955817831628081368e-01), SC_(9.7256000738575289949780032367893412969042971752412317972931946477758712842746131098398381118692203234e-01), SC_(9.9999999977755799732447097952538848254368456890124742451859083652520326951751807376569157713664820544e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216954766877616258710926867824013550545674638105201347588944401253932599270266618311717175151339e-01), SC_(9.7256000740559077410220522276429160130637044249538057026158403525469558061313605786991274543096761017e-01), SC_(9.9999999869612855429806302746065642015503564665064527981031860177098271540901463237587036463606680092e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216924674164987214564229358191571737660151380622161528609386682965259714658920801952391511537031e-01), SC_(9.7256000747757743634026061581104880572419547942274890354690736090249353688143307884567356460832098354e-01), SC_(9.9999999477189283641664150237176763926361652847210877536671498296430531055011451676576752568653623659e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216881525865221323861886608697572919921569090431911237261122393760906615080997639485024755678197e-01), SC_(9.7256000758079518591683893703755621266664690255169741604441861024375775748178339959357401164693046609e-01), SC_(9.9999998914514522217589561814400309629446661827894669080627155632631136342888809020140008215073969717e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216706696287422689245514244138579099817227760680680480350657970993773624803987614406769120141784e-01), SC_(9.7256000799901596375359341652996520090832029883850464492926092622383949104619972193705090646677146253e-01), SC_(9.9999996634652017519190814616799048467404032313414466788263591243226249186398656814876958092906603509e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216165492352002420038210011091252328929023939991618364015992695496191021702559962893328650051531e-01), SC_(9.7256000929366375737855513558145226030262023421984210682792820845491585348481825512137800629378047509e-01), SC_(9.9999989577090207574407754403417830508828848219437458044972685627820712767527002369890608833157960263e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265210563531226814102362879745065370255484466256378561264425645202067170219054352651900577734820880e-01), SC_(9.7256002269446357372657432680668624636458284836043991593489788433019682302875225491598422997351722380e-01), SC_(9.9999916524804284813111691615493196543784989762088851254262960206276846094055901863832455495668325326e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265201288496120311253334928881164011914757858387405067876377729984747598965673716725791013473191514e-01), SC_(9.7256004488184473551488530983286923715032823970391550258267081799568577654925222449470423045232470795e-01), SC_(9.9999795573871674778341007209445990928863768726852711971385857332191655743007607421221423684470158343e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3265031012884219076662433320097415202616145292098856525909999420657399592539398250665150804442153967e-01), SC_(9.7256045220693276385389663344893257946068650906164096654774922525652171402066247393108491316596896248e-01), SC_(9.9997575101459716064095060635819022524145364912389155027277388894226388925547515887840754081043137896e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3264672022918036776638897942775852201741243432018851141333484703268712144442471235674728241086414991e-01), SC_(9.7256131095505000982244892774552789258427126760107321763387956214764180046086166856372132878540419626e-01), SC_(9.9992893730049188788776649342859321437593124953698652324976374080526607580284662556565085380165984323e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3262613126374186123379718182803010864311757171811920379411084445474163298129977246337659170726722887e-01), SC_(9.7256623581803637555756933572902186271073094228886225543600238639746504648589789244192037819625242507e-01), SC_(9.9966045508716813321715893356740514022197650509591976099132141173614575514407728490094082616417097397e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3253776494893134979210038521798080214091821748534437252370968741870412451151143203662332419891264862e-01), SC_(9.7258736773235727367969624274686322574428678603636565510448726541236453109359236569444904512157563470e-01), SC_(9.9850826642172387447295046378704123003950151516740562749106551898484882921975043705744859716032544420e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3215442094185699270875453692573225507074318811250652553492682811264435748185693299952442702033848541e-01), SC_(9.7267894232226034727837430501960984379172517679278195249337410485240766001088551526683292136105487421e-01), SC_(9.9351213009850409801151415368115363877408815033359895020465910512230920888348790844638880791288730900e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3148065351683773639676247895547287168189992505716746144533408452331799675539774451525293317868172117e-01), SC_(9.7283950734302403602061176033190101015208700248369168680073487912025143952368911662292022222473998956e-01), SC_(9.8473957366550379249821580704735549506228193135233007003246360461067091741416056719062249791140424825e-01) }, 
-      { SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2699965679635514462717659148437725522751696842456063730944331730647866964044251569110669250019206837e-01), SC_(9.7389483817008547465393319288810244764534129402040733501378434791816811684949516460224320501162080839e-01), SC_(9.2667946921833680473937848187103740444416763203227850860566682904788393286343391571670819071509088988e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047381441199883116292118198032760608433983609415262088990471836645433856378824814e-01), SC_(8.8239259668326359783681122325687575504836449885328377893146443832357258408448929799232614548731048249e-01), SC_(9.9999999999999999999999969846610269689989943958292610768116133891735646771995654691535023931319203332e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047378900561657557505693025639735386987606098548024136827329741985097281060296033e-01), SC_(8.8239259668326359783681123680419627430587766223045902296452622608141303769433189172013912386194873969e-01), SC_(9.9999999999999999999999952779351873384047564488271055052388097372309911717991978626525162393763320236e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047306722554245304965991385538462432521306522463029525594066398002792227995485124e-01), SC_(8.8239259668326359783681162167544280531045708210343983149303740518949909364964546608879599780014616740e-01), SC_(9.9999999999999999999999467908782485465541107839385903693790987082309399249345249965333724055587978597e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582047092198376981248230978412230413333332304159793305837969211438043434629363556103e-01), SC_(8.8239259668326359783681276557218469070735012658612182221865793380282113011926543284939031098298516836e-01), SC_(9.9999999999999999999998026798620169725423863676245305295741032667589822046702453211621432032711940119e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582046942758492376299678440965693968860323045514917936158457345034570262833066501138e-01), SC_(8.8239259668326359783681356242314707391913994523427827647387167157066144744401591022182379294266205327e-01), SC_(9.9999999999999999999997022905543379606084188044855987883708960911461154029146878553926329932592894504e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582041975555153917051374866104061049925312556093242379071693073032257277746960621825e-01), SC_(8.8239259668326359783684004879772550614361247733368536029361475940336322883325222749237066067422301876e-01), SC_(9.9999999999999999999963654698282846945212257363510064102823883170998815275727442150295271980064746183e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582026947157367430704292215525745782186031081649542386907216742391929744243935458133e-01), SC_(8.8239259668326359783692018398567012278646349742803430382091516832991435211201794891454177770084925413e-01), SC_(9.9999999999999999999862698353643097336058675615427348659478480200310362644145785404425412457986251577e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582014091638769864607003487813915477682794290634868246870965493731845752162209289986e-01), SC_(8.8239259668326359783698873283655746216402564721669172900208970419127279217371115953666916466155711235e-01), SC_(9.9999999999999999999776338770639137532061466094457353751541446347642675259445988963374037218600216528e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581809370241096312410526926540931817018304091289333528778018083208299706467218061846e-01), SC_(8.8239259668326359783808035869793881065450309956963436506447985983809096292439640090141207547378647138e-01), SC_(9.9999999999999999998401080790893144355959559189356906074740971074498474930246997820774740438716361545e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581435936462854526197145064354311411701605343865231444981580251469695194006030616202e-01), SC_(8.8239259668326359784007160130606186638259821653844553649259232644808639146043442554979097482429499072e-01), SC_(9.9999999999999999995892462789697954355216950791757112161167303162985711200901697106927981699634886031e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268580325774211806416923319700331272997058149074876088698767662149754615456455787575544e-01), SC_(8.8239259668326359784599126499215055919706873970638292530034419666847794643120506748593768073454036358e-01), SC_(9.9999999999999999988434720160364939757936069269548790328603562015778182776414978885406018718206065414e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268568361955604631421616464527749573591233038515636884953414303844860677377562099644960e-01), SC_(8.8239259668326359790978534778408737177311064709301229916481785033413850585000591265005855251897659087e-01), SC_(9.9999999999999999908065314740480976996005494678050848613080077061754968721159942384161261987979629682e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268544669528589376050559112001792993369270195022643697279577539999578403784562338974349e-01), SC_(8.8239259668326359803611931356710884892087591820631769813947971131250317926808734068735675765272922142e-01), SC_(9.9999999999999999748906576657632826962719151816028174824858404937796395034432230828047923855945756851e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268452870128290895817585121000400419273278884974612969771503400675877224521678072760892e-01), SC_(8.8239259668326359852561675039545185827164004574821635631930435395493416218678401545775502976604300001e-01), SC_(9.9999999999999999132225275967726908478936517803491539095793403506410092678466691205036346808369759909e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278267706563648146741832405179915462036054799613152499335912942441611505253222107037030256e-01), SC_(8.8239259668326360250511016681370639550904870679816948917026215380682545296675227922309142826549172423e-01), SC_(9.9999999999999994118758418971041017269667786034878537634913125522488731477369377037262385677040161289e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278262769627017721977740744292679785694472184664594937063495508786891329598008569995651522e-01), SC_(8.8239259668326362883009506344038063435469087322570505404241505489120336629055800113702694519108730443e-01), SC_(9.9999999999999960953873977733709213223121197236952498394095086941172182720061709569069411855618949479e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278246150427384005392990089801962619116394285757877020591162461333040867099790813419838386e-01), SC_(8.8239259668326371744783762376384311102697305548040112678989616473721106962768070924195153971806619047e-01), SC_(9.9999999999999849310991636211256789328422158291082836331959926685363536044288508022156787224511675715e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278175248887947758358020971321166667268003901003809749426242139963256446983571670764567844e-01), SC_(8.8239259668326409551263661353588504760504333592097722425050240029542661437380295576531633519567866429e-01), SC_(9.9999999999999373015357696374855280567654057403781045531540281825924122240044108848667663456979163127e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367277906964096785790765661318446088894885281639844828805475238847076489187531218430940695854e-01), SC_(8.8239259668326552607446149273102736026207114652470490717272869461334065611008910769549835007559875263e-01), SC_(9.9999999999997570757244559000637320499492391719531863055405229654963691922944237689221978055752834683e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367276817975691537395895916394159345134358160142467702256356533439279625560300793772924028685e-01), SC_(8.8239259668327133283388880552473578881276679357917618113294850391285259562637832228856384325624470211e-01), SC_(9.9999999999990255254267401567469157649152628207859403414090032782979105091498530044164135035961991536e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367276260318291809647050664182176527038957520091373539112534082677892259835217566762998250009e-01), SC_(8.8239259668327430640307234623696483818422389769904504697308746019868031041686838381157033446978880719e-01), SC_(9.9999999999986509076302346331527800386431974695369381115170986865500598598553708770151528220870726149e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367260413802683286753253703361220970214493325613906727903996596616009517880334646658234542428e-01), SC_(8.8239259668335880400052733310292311353835802845761310489698111979490110741639510190194726126080182117e-01), SC_(9.9999999999880056857387062261336613384934020388670650886430628888631296085426310846525494578331289428e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367185156134499322674589025665870281787454864636430791560123028610138243179985033512900342818e-01), SC_(8.8239259668376009677104538229375251592500647434867902391601733509309575500684589920292532748234622040e-01), SC_(9.9999999999374498035089251738607016504230070086290632992352856281097858281124629375896634237628606657e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387366901832628179664476656371978346462574294704552909276002321776464817691255121017988198936426e-01), SC_(8.8239259668527084879867163200381695729211418842901347702506482583706083449665021939670332926541978534e-01), SC_(9.9999999997471214268260283354286013090839590040663791449823941481395882348301307208500574548907315948e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365808700543497545530035685021883946083028529089648233928254284042205153468619366438887138522e-01), SC_(8.8239259669109970336431630202661063602659220041222261828894572132457606930820199105613972787187084068e-01), SC_(9.9999999990127875274669753045780315770416499011190240324075921621256171238505463958743787053831331236e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365387965074489659054814688987176497315181073892990299695162100157199511549439249979062615334e-01), SC_(8.8239259669334317045650924224008360381691429817117862848123917845816732102224021042830584070231930388e-01), SC_(9.9999999987301498463653206044465444664659308070500080402124802597664293440100901837848699771797923256e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387353734905732932409287527503916147214694607343566251564204904116038230419794857684340443293851e-01), SC_(8.8239259675548020685492414128088007590339346013556637019670240962732950505791705302714412700728046115e-01), SC_(9.9999999909019682158460504774425174910061388367830209518796023119778717942072221569606519187662817270e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387287892163956587446519204091059265812086669233784152202840755886046538069436103824542268253005e-01), SC_(8.8239259710657022691606032981655991805870739616547088821143357883709718366368823922558145225021059905e-01), SC_(9.9999999466707559370988409890777240846016131588760833726110151285526804626395856415546201370889834640e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387048965398376496691282814599885832394579082017452757329168358111648474306797507561029298634957e-01), SC_(8.8239259838058768591973642346663834037482105195967445955277280515465706505875167956715921831446124386e-01), SC_(9.9999997861668008660499646396203107180426916589509850656611380996051963046598526029159108071834687187e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051386706381337506918899376637874526722226971038376708471521806270370978214047726519200024609626802e-01), SC_(8.8239260020733183574561388605645450595879373193125456282691813345137316812878751051909206350326595602e-01), SC_(9.9999995560289325298499180544974804344623446964945923934982042222039132590657417423770657414087860663e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051385318288946758464303509192295452931003481213287046829000359794392894256972946284486192469547507e-01), SC_(8.8239260760898849159495874131347573380609909468671365858222286562249260109558365650549942900959748220e-01), SC_(9.9999986235494129590612229995403843014351318693690313542470335326534167850541592658117226072273572761e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051381021298310834752628577029455763306767533755810806195003067289577081776560143966134559043062759e-01), SC_(8.8239263052161814414410845298675138589758602116363374543135360220521171849829656805455039810455829298e-01), SC_(9.9999957369579643551267360484013536516060679735595809837082125828838358685041682806015506057169724569e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051336543475265270592127942497500546998683495773620399864389976157381538024512085967188841678405488e-01), SC_(8.8239286768834600982925395095165060544867056244750955462908677716676521521663053033483942069189086508e-01), SC_(9.9999658580784454771444666415728937228237247571865685982821238680986230603680782398707394032690295689e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051262902603170241319249225911144592025231407420185507150017108805659018436767735549570503779097858e-01), SC_(8.8239326035901468093199007532819266930047778151047815846191736935926626472310845428618633805471041952e-01), SC_(9.9999163883649806172979936982656266768025932051208547439663970335257100283299035939546478893111301616e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7049910970276607529203653745488566463287165029784248824721575643559765627228294049780280138132633583e-01), SC_(8.8240046904390553705810186729305195460074695720074629082581530995854676536500188641144855274841814679e-01), SC_(9.9990082089523978623025098625908691975513667970296544627957804553321787598630968974163339655039564517e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7047060724674389603484765954939237338225792488557764737214130917164939022402993383204540712251300029e-01), SC_(8.8241566606496739477241859410991296577297232107732461593787871782850235007492236546690849382927783362e-01), SC_(9.9970935657001518433926155923531887763234884883293888734785775476669449665473769470563224338522995803e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7030714294117295949566692012015064206500601174395342309823425612324471431204341085857910254324918465e-01), SC_(8.8250279959811521591574799505702484524533710111822141030634263289739288560573090679774604281898437724e-01), SC_(9.9861141881860161280136841791176756077174364494790261743116196204939699608262355042160177527903561087e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6960565078773129378065351613604165616104623078742560387337932523263170949626259176518610105546756347e-01), SC_(8.8287628394256426922765264917321163082607172804071263861233318990054891995488277454860357083717864069e-01), SC_(9.9390220244227977098135026260125720202209497321600683853602123888494161670980666255028747391518814627e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6656410765595645395988059640243216174324986864012803900877592653146106358473274802112219289882455144e-01), SC_(8.8448738456079806103253025973984789189640894819712624630718371775328928356319216177706529585439913985e-01), SC_(9.7353048950997821397909951203106407460287179465020831438017365263095023156880420885181813783373896914e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6122490611777375702622699502341994977352892150949310727277904474411130481478278966751836991597612491e-01), SC_(8.8728326140903322236315939838881891037906599454601969240867727827265976227440521704632184613923993250e-01), SC_(9.3795266489382511959159547530186667451624997604630860555382919913246428424846744137026312538976617168e-01) }, 
-      { SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.2597083127750212082281753972563686831975436106004318942382650377760703425485319916847376865429837003e-01), SC_(9.0473689595415186698574440547704567397044650589123527073704981066915313018615475960883500570660960929e-01), SC_(7.0891168500646815511002559463276252978300479674519277853261130369655790384240672552166978491540352927e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707342340965533586718217745202134776937604214119786382710896531138953190521258348e-01), SC_(7.3043936230131413644283241868934594432073213337388168407375071889647415062191960169679322378186097046e-01), SC_(9.9999999999999999999999936466302016529506144703496904217398962208792444824888948483995552889113690755e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707335218656563468106934650069414315835430181161050346493542829931475780983313299e-01), SC_(7.3043936230131413644283248528456799412940214598872276228888701459176258274220236349051462931651520009e-01), SC_(9.9999999999999999999999900505302273048777596381973894901665224482302012225992690759543655365325210434e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707132878132648651884146054945515512979185060407462965948546217487557319060675520e-01), SC_(7.3043936230131413644283437721486423869172582969061435337923242015794815029720016272938439822234519549e-01), SC_(9.9999999999999999999998878874878891502397903903344733870962105064384275514593395161304094946705390318e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706531490868352469262264985068414818579301374803637023087482083871350016156835819e-01), SC_(7.3043936230131413644284000032368635769214620235544460123116050451010261439954503832379225352127940358e-01), SC_(9.9999999999999999999995842431592336434016248688052216880748688913115228156623177522708924186844041634e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706112557932561809338218883070064315812245018081610415856291449502912243602564499e-01), SC_(7.3043936230131413644284391744269930787324630746689561048860506995747628846117773767875629853947869855e-01), SC_(9.9999999999999999999993727212039280079996932274110752834692931582241556016415600775412865202946183554e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865692187727337631116195511628005974500503821400315633328586800497327169471875317189e-01), SC_(7.3043936230131413644297411780179155540387896780887710554599698687675081766292344093145442674338873295e-01), SC_(9.9999999999999999999923419839591216231238056869512254287422465704458630418246706979047469722477893696e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865650057804515714680931613194761467163155746196707808183561343539336977724987691825e-01), SC_(7.3043936230131413644336804224076743193232862646869509485903608484215897666097861605404057249358768243e-01), SC_(9.9999999999999999999710703127897287960414804632915966784340086675595912735336250498259360162202869922e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865614019231805177044574541021775938143177489872140052738869390338100869922449468938e-01), SC_(7.3043936230131413644370501115942646908620388174368116851372144389134943124088318728758060475490108953e-01), SC_(9.9999999999999999999528742037829964907059037586148126124138768889106995619853722785686067900307745115e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865040112631346597787098928218168185576853536975866129946283289531770543188613423980e-01), SC_(7.3043936230131413644907116947321742851058804357577838717112293883737007035734944475579456197941792052e-01), SC_(9.9999999999999999996631050404616646624912638821681343447771543858919410746126111380822116647955212411e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338863993245461609441261164222777860795750477501582029622494136711070193837302013605448e-01), SC_(7.3043936230131413645885961756186299333621315653730324634376507302111750399704532792628560353992821776e-01), SC_(9.9999999999999999991345350194148335748358370802434208714420842033011455591077862630545839250625325284e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338860881067395726812302521360568192124615732246698883852373582225344125111004317496265e-01), SC_(7.3043936230131413648795919611504477328645530949268681843690780760260979956434776717667635841853183792e-01), SC_(9.9999999999999999975631761370858665831646230014954494642034776502529300644687941275815403880380320237e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338827342245643954821619737705221675962062607360847030282187031620164120570026993310474e-01), SC_(7.3043936230131413680155487010488191054829631145698211203433286821422197567813488434238229724854838576e-01), SC_(9.9999999999999999806292075958133185867118045635520732216577231307539811972788912029010677795553082661e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338760923979651944007105842074517849797555727134324650542864830247771714680301602958723e-01), SC_(7.3043936230131413742258088715333287253379082196109193340529006124051846910947818533769591187413299037e-01), SC_(9.9999999999999999470941944937159044436885183142075812805428428954823689701410911511563241395913852283e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338503577740577085837720186539138441310702411517755711614552949155324442835111119823114e-01), SC_(7.3043936230131413982882723321544708512061554672134631422227811796693060750147940253380461520831251195e-01), SC_(9.9999999999999998171584099583451180888156378549363048179692622576995337541929168446558459609580280417e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246336411416296844071139459726346964431811582407064673998270652257003485209995740900381608e-01), SC_(7.3043936230131415939101647465298890149779481859661832079965939313197965897343998360149596718858270684e-01), SC_(9.9999999999999987608125331218581246233334739521797776778148786650008141602961709511294295383859689060e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246322571434006548546280616289084175122338731622850751389815579228992898367418880658671524e-01), SC_(7.3043936230131428879802446244331163645766956345010446794602070732943714958780568583929109023330358868e-01), SC_(9.9999999999999917729157474140808935400031106232916259083590979885755607451173721192425349030980461878e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246275981930063546970047914027858440154469545821160411726540077066703888096102957669130355e-01), SC_(7.3043936230131472442056952355056990724130722806197595092203230322442603387510837674582756099547583813e-01), SC_(9.9999999999999682495731576405316295803944572999245278020523367678634519755245697269663744533011316620e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246077219798075654125271533343373907895944328196534402886641854539925509351977682497530751e-01), SC_(7.3043936230131658289208070914409808859931710097618439629954019893363191508504396539880486989049034806e-01), SC_(9.9999999999998678932841028110682117839450268418758887191448107210647439681523447247905103516759529039e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307245325122488267199160498560584680871014101180835990075472953971628140390492575347793046795e-01), SC_(7.3043936230132361517438689542262511166682751143071225391039298162680733172235610903593934085327010571e-01), SC_(9.9999999999994881544763851821159759507941093966838018085179951323490036288033737958639651564360662251e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307242272302213019200164488231104117625066924353445930254446744681817422434794134059936145271e-01), SC_(7.3043936230135215974398661873200598195577172019606025749298098618062126265019041030486703734018239543e-01), SC_(9.9999999999979467657273759703998978764310172998014428340962738434668758827074791353522694693720590222e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307240708990970836908387340219460324818207999573083159288881728789827065911468290893654500418e-01), SC_(7.3043936230136677706257569762010839639964941906125136746574600326366391631692157892718684559840117878e-01), SC_(9.9999999999971574397459427629755935681621290087635171656263686185293611559923923910484486164202434917e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307196285594074606555385175090810990995357626976035930329129735221816213248817938748040705489e-01), SC_(7.3043936230178214601005056599190052468262080292930282622361058093163098104747089858369867497517750013e-01), SC_(9.9999999999747277786473924138367624884484354954195004167802357149201157581872322341052720652599043742e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755306985311690043214419322617098661903112736858552128005121018829877313869256980737179596189516e-01), SC_(7.3043936230375480039005166751407140735205717446239281998218379867284584854422475097825463623675782556e-01), SC_(9.9999999998682056867167040948018065189598632367755490102376248986993928718336552992523532770882968269e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755306191055534162230088894578415562876678165890136791055931290639555789136469122825242485678988e-01), SC_(7.3043936231118127757410528172078145128471595414131161184994691768700047269187002971671321446826788181e-01), SC_(9.9999999994671806042966450061438167098862660453274597822540475445899914855134541794546977323839232242e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755303126619057495007730766822039604008897290771249287886202979660998369701262434828758543536824e-01), SC_(7.3043936233983446131871575565066895257296546975026404482378706946155416175676547808820500965516556819e-01), SC_(9.9999999979199267599370468849321696681308752446667083191888867809877475106106193237279971292738666505e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755301947148491820114420678503454178465287968309794479592616744039382590160549602031538101399341e-01), SC_(7.3043936235086278156454096221307768344503737714731469611044705856468335250814463515355833852934954805e-01), SC_(9.9999999973244044246267402711680413099333111841660756441722912606304408422918709671145853213055075399e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755269279495042719200162842131093832857513938510367931028612807809535799047372635699549309751761e-01), SC_(7.3043936265631283198004787167301892169580298817659484888593301503517828648627663051352218041719142637e-01), SC_(9.9999999808302944123522057260511289041177926818523921919279414017771156404415170118393398558664923180e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297755084698964787382618692735981368912813319944705400517582040581084623737654054009153127547314753e-01), SC_(7.3043936438218310888847959947016765771757390143599331603946448140424283556306166522722700906385443226e-01), SC_(9.9999998876343881853133948491185639791400998708538213948255514616825086338765829064460705503568556637e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297754414902597804097566640966766594050618010094044067590317626476306172170321152205576622800808663e-01), SC_(7.3043937064493263185732046057295922833821117166892422673696006693298038204595679876373934466486290870e-01), SC_(9.9999995494498627273545094326827711349145469219063880479316475565970656073213204479290399411641603961e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297753454518103838887208773315055234455024475014600650381287343933891963843124016724927319496815742e-01), SC_(7.3043937962474753291449102749952539224910104468433562867573017673235572142638154867749995810941294457e-01), SC_(9.9999990645455147316606311012229540739033610685670281649860400667530060385144296305524137477701076581e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297749563203280812885280820483080846676861330721717050681286763115212340623009077997511916279586407e-01), SC_(7.3043941600942963248654050943016465483630963797101587740728269689302337557377639534584936888815177898e-01), SC_(9.9999970997955374862800370412747175905977884271085030485848898451083833768963162957487873424667908393e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297737517215178208394193168296902805955943332059641647871227744549292753822619247307862734294512687e-01), SC_(7.3043952864214422285446823509900943294225414059415917006430188994106789554581538458593984693659971567e-01), SC_(9.9999910176990555029360034456256604780145929913368306223490409793976365692405796943605639319793121867e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297612830040754822235792443268641742853637213417867331125748796629641376600271445843782080416141100e-01), SC_(7.3044069449325264691009844994267796932968841392235756183588912669094133037884183513946239786197957560e-01), SC_(9.9999280624073389474421169532342806297751801185630050122729538130873809685315825619047599643079769976e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297406388182243074566215500457748116477235816761727099148314708657419500310600621214860677180395779e-01), SC_(7.3044262475895280510394875108016377425076237343533136661085855857546046666913103296709043411975566561e-01), SC_(9.9998238289351112019556027055011999109931764139494508408187008986667107006250518695577851722680613026e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8293616374769314932326647773859187666421243772825641876950993878561058452747703935117253733802550652e-01), SC_(7.3047806007133715243646787644154156817404916707765438762280945547482731156135552587844171309469242998e-01), SC_(9.9979102870401142290803206324377099622650295277799624209948206753527252814919901040219874336796101127e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8285625605696772454997090274650503387180222940800198512619718030696422906370937367721654523654407671e-01), SC_(7.3055275891879357805018936645811152649342163620058549466146381368810785769710007505371603596647167626e-01), SC_(9.9938761578974577875647511878076372307983311316721758721733344616839254396926187289530451142537237671e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8239787911432095324311750991801903499286911528230106698097674411084700167182629170699170327366639383e-01), SC_(7.3098093995690243780388459892723167174338671680306048062563539509518761452754744434311766552025067534e-01), SC_(9.9707438222428227648058746204329533864955354824960381250994886291044921684319938121164844544980590542e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8042889743765273444003542454582889616483381919692648366213655709394554991719852685664907702297430454e-01), SC_(7.3281410707749087114279639256275957059345299411906761449090136807843044019248981723085897030322354573e-01), SC_(9.8715470607043151184443791005302416665464075493283076763267975613371142811673309925251799891834138763e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7185692611503996186617609538342425699105734963733744309566945726302705043261286852441942564207287558e-01), SC_(7.4068095076844640941766042004249855715429500655777791454794069579124632137032106732830467810154032569e-01), SC_(9.4428650097385968656958460588682029261083343529168586821925726627120905685399310930905995246457260682e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5667995905666129098692950647934290658273855362628017312717162571600886467718877970917700191822590604e-01), SC_(7.5416936517823478250184160205759978811645182275710277240769550212298806053152663178026801128000065057e-01), SC_(8.6962516356601579316416867204312945728616227887058957587434430167579412064062432265794170619096233727e-01) }, 
-      { SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5344647700234853016339001600876193757116457607348930565684083433751018336465945900940222793429921060e-01), SC_(8.3288474418354482158469750131566068073259609865278321257684769615582215416360872049763287049329126335e-01), SC_(4.0034640335377408017926226850022873956331883174414451073929599448368626956854408016799842701273567931e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330837514488488441547770471695289736437922515542171467129008679945940159825957100e-01), SC_(-8.4842294485365166522345274492522109929779701429900364897284359575932820462545768947961965255638439592e-02), SC_(9.9999999999999999999999864775986125157683415636252520314986667472794931396109906400368840427385197564e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330843205896453848072629756615218892399690546013633964889946402799401084842633021e-01), SC_(-8.4842294485365166522344606089219772208423230592070442750441095612133643429016148514491951540124677315e-02), SC_(9.9999999999999999999999788237221932165375651964488872648881404614130467739765594227820343378603532970e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384331004895381474060034540890066234734857506069056592947714171217203968745449432276e-01), SC_(-8.4842294485365166522325617152493097804674240498833972582632448401258837928645892244738562123707292134e-02), SC_(9.9999999999999999999997613816860280159024299448992201460214642212816798972143186838027912746312656231e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331485461484498980084333194189500398761332981581665151469287358129024967230862219e-01), SC_(-8.4842294485365166522269179101978038177383774004629837096087237919077481288293766577372469430998228532e-02), SC_(9.9999999999999999999991151103967066862617035954628703863875447951972376051738424732228532618790132634e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331820229079914093745579054143137700138862399950873750615589387502091425501242036e-01), SC_(-8.4842294485365166522229863739654483934304302545430321768866840560582359838821644569937180132355924131e-02), SC_(9.9999999999999999999986649107589251015091340353724280951995958994005094291050805937337908495141463128e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384342947504251129420140979303067149470497256202933826373292083411249281168959356486e-01), SC_(-8.4842294485365166520923068037138083312629901905246460486842801237127245782561718384627785208951905881e-02), SC_(9.9999999999999999999837008123211257090267208675664841044343815749541512763523341425226486650754148733e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384376613353252710179648007124357643202423541818910182837068547105567652387687414290e-01), SC_(-8.4842294485365166516969324994039895528373024818442421608697844524896765263513900991442374993445660885e-02), SC_(9.9999999999999999999384265586786032796108247223000942939578132228705167546799855219661054628969169731e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384405411629295938379871096571951606227589620957226559975779984998142624449704518716e-01), SC_(-8.4842294485365166513587233440258244887801544149202752175655552037801597695719695580186903857009388787e-02), SC_(9.9999999999999999998996982778624185856828627188147753064163045209011786480486596399837187222976203855e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384864018046253295123366531321280654764992973629236633971340543499567767826711429087e-01), SC_(-8.4842294485365166459728145244377673594892527149933394242650385248146875328260621607358033052042364779e-02), SC_(9.9999999999999999992829586482620823054002701474013125399391371913058626472483332846728857921665797938e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392385700565319554949317671563639609076651630845357728147687684559855771047557075305439e-01), SC_(-8.4842294485365166361483393956986337824392500463638478647982493282160829707630345309482541950969135090e-02), SC_(9.9999999999999999981579594410939734442442277082555409893566916609328387693510499355779173364112634081e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392388187494082157182942318205245312495135101112071350580399185692315980399296394374624e-01), SC_(-8.4842294485365166069416578907774941570466196515282748446774378575879582383083697138208072742660149228e-02), SC_(9.9999999999999999948135066223442903850088108602179111875339521803849547558149550399237088271541777499e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392414988229359049537613055280123374018742798807447555101508526357614351188811987695539e-01), SC_(-8.4842294485365162921917739773972179472558810834447100120810036583401463089726782446655405302908145962e-02), SC_(9.9999999999999999587715435435236904585317096941142380990419684706107557763821121747972577398325722789e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392468062794040441670620543891806999755338751939424992569122700438434854794391966968176e-01), SC_(-8.4842294485365156688800289961080533761648222791341579674658715133426521059651050734084635499987839930e-02), SC_(9.9999999999999998873962069750330806632308636752090210201932688470646854317990417102180074104808233431e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392673707121053352422625356658217303075116649624713930772691991989043739141933452360793e-01), SC_(-8.4842294485365132537773317739828555475213130005169271016524515948944002612718272119860347367172180994e-02), SC_(9.9999999999999996108431510609764651236371494824054117662546816297658586763352566792845768236493829823e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989394345544773103454087558254312545678397195804342554904076873425142388506643460318002065e-01), SC_(-8.4842294485364936195881400136941483329506206563433540673929711896384660751069875919692598075783059576e-02), SC_(9.9999999999999973625350241968193877721855808037349566015638459946943206969335817353968027492126502282e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989405405018011142524532736501430629105088193275242338258777437455697418975131684191221919e-01), SC_(-8.4842294485363637362889748125521896587673154302812261260150894089801952279281901044542974306036982431e-02), SC_(9.9999999999999824896174718081990331034461280315280962795240206768660204276304322993495136227955875483e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989442634500045409108731549010046464738105516502928086111610280466324094451263332286349668e-01), SC_(-8.4842294485359265104059019529370046157498710478206515609612241056089073719873849031215963836157014509e-02), SC_(9.9999999999999324229456786787708285791330553826966224546894562447049868987754673200814836010122411685e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989601464506713603381888542259911240503341675783382339161277310613605184904978207815355032e-01), SC_(-8.4842294485340611986655972919139731689757639273427541000107716774717614400759544871959901034018042843e-02), SC_(9.9999999999997188263716667439324205731591559804198846266833701690218952604787767494000497709598522931e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232990202462390652698782609254008348156336889962480221504612347767144033019437727795000288797e-01), SC_(-8.4842294485270030335724459320249478221757594901193169180860648559415124811781045436362107593672631223e-02), SC_(9.9999999999989105969212577782282360468512833476252007017681875725911844408283469933768767175294955914e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232992641958585545262463099799848333149274561871563771543583526269224291176910216375332908961e-01), SC_(-8.4842294484983534037686783527835454992921912092660968995212001703740264338631718205138843401870012274e-02), SC_(9.9999999999956299320111678065381414005117728640827006034551068145838423608076432341954064670386808729e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439232993891194204703088677522512244399512487298590549937155560273073731965241606747269890480607e-01), SC_(-8.4842294484836822851575585886567413907326892374168197022264779245842189375666044735899310645141599057e-02), SC_(9.9999999999939499443691302955871808429687868700747141390968336493895645754611108621555597704991416291e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233029389748956932327129091158075264859718512367948708207416066779749862612144734336172739459e-01), SC_(-8.4842294480667845443953102163404296318391883798145226147266545577967646060269205478578768927922719434e-02), SC_(9.9999999999462110451726763223295498660227375746905159152874896311796553700194885004383959875991323374e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233197978132686693916203190106576896483533805609341298516578495517691112332138923484292414188e-01), SC_(-8.4842294460868696775433694073450150907679394654211248232058407564229451823414329968769544117088087361e-02), SC_(9.9999999997194912839320992947154918460071662296190735712959073259087663139642400252423085776091530486e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439233832664977629705536669831435426827137573865519655076721199119234036829353543026053815720129e-01), SC_(-8.4842294386330588454991996610694144597747353486819290842374731164755639767707663806305724394100907510e-02), SC_(9.9999999988659564978929333754573013725483609109446164465889782429126367311703263380098309270395970454e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439236281443624753158687038454096577564270991214083469840809539610364509563625849219075623699280e-01), SC_(-8.4842294098744151302953238350800256832596089936119182803734993418583767146069333200039628065940693344e-02), SC_(9.9999999955728084199715672255718504172741717470542761906819535951864276950458540373205623386616537109e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439237223953724581982941629132748498983887981035908604585745857826395065250770878869942510011341e-01), SC_(-8.4842293988055044082583610914447143938044232971226932593724715633534115772196868151866529219226744951e-02), SC_(9.9999999943053090748253932656368900765792555269780716890189615989575800344105114676634210224581246448e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439263328541366719031725241577314079198743209947847909476415592779981710088614620793535022214474e-01), SC_(-8.4842290922312241463028290901886236468697679576893295365022598381737118235652753487965129582714048961e-02), SC_(9.9999999591995330997524068647525151887288634403876011421441510310561160493295521892857438617062912841e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439410826067431307822604787492127597668642195114647761391647693455985378034591691491702705577906e-01), SC_(-8.4842273600087509888806940837110422629864742105524848164093163940289071489404486929406333024041952399e-02), SC_(9.9999997608429891075272698981098375011760545789757386788033103243299232149774232751941797398008621709e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439946057283654855935236752624035880191284049054750658244297828725656065644035418378639820004094e-01), SC_(-8.4842210742085271589035996870541465107472441820952998743617829037111050036348887366217833042583183538e-02), SC_(9.9999990410568885432730450661406780382747893720931957290008095471902273911676718477882188550504429360e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639440713495471434923143724675451317717484796503726041028796498492176802332554253832509916871965935e-01), SC_(-8.4842120613419993829653470484176332143015609165075405322937128639532532687627013454703366335136057687e-02), SC_(9.9999980089947286502621224734144392936772145074199619421807467791812848947570762271107897628498946539e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639443823016524654104629623362614491579693467989253808727772715845343535280963682357379812867245026e-01), SC_(-8.4841755427344930663007460100028833354954911466256337396719760700291713295727386906732582556927571057e-02), SC_(9.9999938272528249391312307608807398374816383372852435374472406644589615977465186408873728224171642189e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639453448794504753671533455904797532119598152365059838083231543209853813817276459987896643847885629e-01), SC_(-8.4840624953799622786068044598030741055063642230082296390150800205369862431346329264619378174286838014e-02), SC_(9.9999808822023431586330507223399599331299259546946802809286583619824066393501989056548364182611503082e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639553077217003511353530043413808033920247930882092573188708783469515876938649937674371540560702420e-01), SC_(-8.4828923470981032069634272050225777540758810269842969047296062581637761984301166734820582381456553004e-02), SC_(9.9998468876732348097939012173864087757227234405891503826150435694363062945422284532826470182539791518e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639718000461594989260420944042571499940208837940453162707360749418854616064045702840166901838974039e-01), SC_(-8.4809549455523940355185466702194582862099119856342307034787941990006897379697771484768623427437519652e-02), SC_(9.9996250309238530117640656410289279207641184807525627009919430951232501378233250614276839898342947194e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9642739273361037624425236003709998424423669985681772457419514437854858892669295864838396904074334791e-01), SC_(-8.4453839522542653735176696295242418341771308961936320935099661751459635173562095780038126996050284763e-02), SC_(9.9955509327307226870482882280431162855249849172060889261100838598526189994716425561466757382237089590e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9649068766424200577985721184356752955601723188930074293915835068113130632428255591007970917819025182e-01), SC_(-8.3703700028410244770061826214701529976799484885620218724844567694731485856500558608813841851268272143e-02), SC_(9.9869544539219827767678663556107790796001205357457841120474538750514167458555525624218345986227679244e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9684313604934398930539235390129770939609825850290918420113575774717084081891501166979587762444196098e-01), SC_(-7.9396234868594807401272204725688142828934281134460946403103848657930854463427457876250364818746217174e-02), SC_(9.9374654270592187744997687020550454797638290050151265651320047733411371840069209832488090292039717367e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9814934866490320978806688580871390672680066453416779059422743215014552518552147816785137038565167474e-01), SC_(-6.0810178094045119247364122651955570809342076623943187762098707626057061856818089052462136539473338148e-02), SC_(9.7214764923305873458032862854350162073206678556449933567459172269681798829001261625830288160524321418e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9976967292952005755481095245256024937692734652402590999991494952154282866789560889911025306718779168e-01), SC_(2.1461619006973565646536174052546379410807514047370718515791347175325100002601713407336650423975813432e-02), SC_(8.7185717081396898541065289390703478456116878515433892820948672390341209634334005744800539221410270970e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8539034324839560936682949899637621959818856082648192169501428326661400191997487509531927187367953439e-01), SC_(1.7031110190709553832350904690514019306839852576492774590778059270526592192267334810770243087477878657e-01), SC_(6.7167349511579774208520897966660216379314520347464078477957664271219777907511857160535742769433089892e-01) }, 
-      { SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.0815375315288640577475196367102453532926947422123146010409415723479279392954356853433706994064428463e-01), SC_(9.1291320167210457006284950226993895289063450955873095160130726593569036267152905012436288527918734100e-01), SC_(-7.3708797978087103688004545584461400336979146221355035197387826317949437602283858594803646637152865976e-01) }
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914367592725655712600281923768045401283620998764707764693e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151635920379696565170086974190992e-01), SC_(9.9999999999999999999999999999999999999999999999628966995620346223342181461431515637620350243665215080e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914356038800613310054830865914687618301634103078917338168e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151826615763590211178195021758793e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742231100976423667721244640328945e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914027798723391089616386590188266692256822553895004737691e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696157244157188296862020758148130289e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911613561919090434443527881778962629e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304913052218556582079673621348947108779104417637686162896722e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696173345926391915144123663683144195e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975214334983463922773663246301371558079e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304912372618758507282714946015960583626600059283156291032012e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696184562594659391558357034445701976e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855251530901083881607676209352596350232e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304889783532888043627371778016267672955616082803704829236507e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696557391255574683748524224459833699e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495454636367587944076648284400103707184302e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304821439689287767962044790479566381944530155678406625631702e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973697685393682827041343608589118700995e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161708648652005740665368880880910156584491e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304762977332560523723670737117904598123506030905571007525820e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973698650304007112032323166148527367075e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219094542687145216261006406307420236809325e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690303831976744007277642905699914309078508034857277902993981434e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973714016295563039085806793646480974079e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135087765023210979692154823009643251966522036e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690302133731854710685114641012066105734375850645869948919458138e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973742045511601859311127502555051080985e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189602800079536313829981986427076949318817789e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690297085106157246959147019549187034633366860135865373130072792e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973825372139737312017993425357327472681e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814533399831245189911999724717703220387897201e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690242677885948711088664385488861032724509329344622403207481410e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133974723353190001720047690056131101093059e-01), SC_(9.9999999999999999999999999999999999999998868757284550027385876551628249984105649518984138605236580531e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690134933098417362621376030351507143097515536131758800073666674e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133976501660868597958778702500430601729980e-01), SC_(9.9999999999999999999999999999999999999996910332533889451002177040231472679603830330500099612602677035e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909689717461858586327957602950267806604551468156898254148882224748e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133983391946035930262518846860865434979203e-01), SC_(9.9999999999999999999999999999999999999989322160265823321349052149682027615133455037665915804501555188e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909686323523656956557466573268843129097061735969718419269903756412e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134039408264810361040874003831061763988570e-01), SC_(9.9999999999999999999999999999999999999927632191511183545177421364285740672490570631107123629541620207e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909663872080081406338583759571333756176566943414887198590991250826e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134409965165248396214212813572057652287157e-01), SC_(9.9999999999999999999999999999999999999519543189770621643635884806523323694404582563651057704462697028e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909588293831710191198186747356949388380517396812042654193369934302e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244135657370097707716573801601901386768273769e-01), SC_(9.9999999999999999999999999999999999998145794021824142620974495770659414222168637044587970657748003597e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909265858679866731016390766452234122292419645132917080994605064614e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244140979102308704385651739160793286510212057e-01), SC_(9.9999999999999999999999999999999999992285046636067702713907942013032905297195860994461375719475855459e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344908045794234673931872034147213497000375265822385091582975735928436e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244161116039055063020239008290949554874460617e-01), SC_(9.9999999999999999999999999999999999970108526902606423004774330258537078837146430522090471722713952519e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344903093459707187946270419675021577786501184313307591933565375527000e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244242853399339366916813650688688000362016475e-01), SC_(9.9999999999999999999999999999999999880092343898322941123574529398516994582299038041465074714265274086e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344900557430873575286480834184767300136835270193965664311004583807788e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244284710083558477870086857644172480108004954e-01), SC_(9.9999999999999999999999999999999999833996177671340856797365910449015966708782329210939364313955500541e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344828493076459684986213773022347093484446159289129769394585309247486e-12), SC_(9.9999999999999999999999863795557271494668646082344582907245474118849806364601873345118093854029707223e-01), SC_(9.9999999999999999999999999999999998524117356076599440004095602362538092572757468874215804799068642818e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344486247790091707702262795314936221015531815002316170628477073465482e-12), SC_(9.9999999999999999999999863795557271494668646082344582907251122813646614652970895342707489706828991315e-01), SC_(9.9999999999999999999999999999999992303290762261561334779801430374930423054200867021151405157838736656e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024343197792581537814943695196301355019723927496347050918189746703855313e-12), SC_(9.9999999999999999999999863795557271494668646082344582907272388527222151271310577616873634865441592576e-01), SC_(9.9999999999999999999999999999999968883665290214396116379872831911234710973570091992907537181511730001e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024338226614063923213889688236305211576366686595773701290696153140447922e-12), SC_(9.9999999999999999999999863795557271494668646082344582907354436904058707022213171582426154214436188544e-01), SC_(9.9999999999999999999999999999999878524964216011785539130673086897560712513367984413617815284173143395e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024336313257796690717232582958808272013242449790984161961450928911993045e-12), SC_(9.9999999999999999999999863795557271494668646082344582907386016493381483439646119915145634254466691917e-01), SC_(9.9999999999999999999999999999999843746815254611571572970309361929540121712190245822855953446615016498e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024283319260934630243189760434925456680697497307076585496917868114187467e-12), SC_(9.9999999999999999999999863795557271494668646082344582908260672555159766629352771353376223276775491667e-01), SC_(9.9999999999999999999999999999998880500634450812967602838998059802892239606075824273672160120376317752e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524023983889733496652467990049201795134733014294157024278163295335443966090e-12), SC_(9.9999999999999999999999863795557271494668646082344582913202701214193262835769764373707653151138993528e-01), SC_(9.9999999999999999999999999999993437915326623098964989354923292185637094772281066082197629864438805784e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524022897335215239222598815631537173159407561507879187519021188408054921633e-12), SC_(9.9999999999999999999999863795557271494668646082344582931136081448187790138596716838732538064810648220e-01), SC_(9.9999999999999999999999999999973688140787615310579357942740356815158976333437729811693880225910483396e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524021339383937035862678498638922734418890993093758754474568358080405367946e-12), SC_(9.9999999999999999999999863795557271494668646082344582956849777529325589257928675869855869325812371711e-01), SC_(9.9999999999999999999999999999945370015953325655384602961293939122003892110798898131567235383852001565e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182524015026830108588652855899753763576151678085674944079184942050235113453702e-12), SC_(9.9999999999999999999999863795557271494668646082344583061037304386841901606479684438673798033961401033e-01), SC_(9.9999999999999999999999999999830629786372277352409899163925956484160704110986924453742293611435143228e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523995485634359548956096361882563596380999728556777930386904991178041525430e-12), SC_(9.9999999999999999999999863795557271494668646082344583383561105729517943304035449934798536740518811098e-01), SC_(9.9999999999999999999999999999475438948010023448387710436479396482580506646689917525139610249394780772e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523793216176485233091742459375816037288445485874591232407130943066879293771e-12), SC_(9.9999999999999999999999863795557271494668646082344586721980887556457851073670867663081468527646209361e-01), SC_(9.9999999999999999999999999995798885105546853921792573713736563701186671673912571115618956789030604852e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523458323341630628484621076023185195053425260108584252015988632975994719535e-12), SC_(9.9999999999999999999999863795557271494668646082344592249324839629607601394040473557576571083535756996e-01), SC_(9.9999999999999999999999999989711700457219261248231444833255411605055285308821920288838369150097221268e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182517310184944314149146498437249380977482415838601451719317772802297376117288e-12), SC_(9.9999999999999999999999863795557271494668646082344693723205586196743462240184087474308021464026616215e-01), SC_(9.9999999999999999999999999877959970432339901821916749327376871033444575302441473720673604945118908285e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182504348062354925327611584118482790885258437668123244162088962153355919384633e-12), SC_(9.9999999999999999999999863795557271494668646082344907660628080155366713763448921227275905105640351462e-01), SC_(9.9999999999999999999999999642353754282257153990023661278314609748272732997602895291002872977885608653e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182430005016718771948553497626611825365005942155373206819718971373569621408606e-12), SC_(9.9999999999999999999999863795557271494668646082346134678769134422270319489394292040634431338761493726e-01), SC_(9.9999999999999999999999998291056267422668447488821537170572606639920698929026039039668396329689525110e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182110890399621044994729072497529990014250407938875832017055810317227762413708e-12), SC_(9.9999999999999999999999863795557271494668646082351401606171743818212453168064105338597686971870965626e-01), SC_(9.9999999999999999999999992490664631401038840595223368787427491772513053330858026131682087201079470725e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913180725783938699157943407471623932542265692330907017736648973684483053841462242e-12), SC_(9.9999999999999999999999863795557271494668646082374262530691308144010655408422754159519211235144184206e-01), SC_(9.9999999999999999999999967314256217397176060665540920624439249707100029834464479678568657082336199509e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913178288360850237273189329790300476295811668607508963248358075259152903621041766e-12), SC_(9.9999999999999999999999863795557271494668646082414491745426530529553613532617132200983279952081834503e-01), SC_(9.9999999999999999999999923010398799826598566579537817142954225505357951815619084852564506764228635383e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913161980955468855619053646604224228809082941366803177001947001331535300475487816e-12), SC_(9.9999999999999999999999863795557271494668646082683642438208352191229982656130866978272566227244051394e-01), SC_(9.9999999999999999999999626598599679973566780465171323631091118568244464679466445378789279157268571526e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111938858907485493371259134650336964818462808225321662810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468907740366080453322916977083731853e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742529732729030913526768316283907e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111916216466225310559360637309838772876606137663140057387e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468908208027760795899790911546313308e-01), SC_(9.9999999999999999999999999999999999999999999999090078035724674893085607548857313732865855991581695736e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111272958297207750493201776029281246532932962628938923136e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468921494015466805857927362867546446e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344444929662189951029162324313728702e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371109361095744827973217791933728255854418529965344572555408e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468960982021356094655309722569652271e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287629160975152566437551007217165825242e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371108029271412242471030677529740341245919536555741686136116e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468988489797489463684271849988462705e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516193597259190365744008535550129320277e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371063761020747112454358519115535427693451758176455512876503e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534469902815432874327230451479305689353e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362070986595001905902828533503356553750940e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370929826322492173928312681368315331713439460372156836940778e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534472669130483549867078162972791658434e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681274966261328996587764221747691079219719e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370815256557388935725591545685774094302332635674188222511394e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534475035478186474286933106806486423482e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377818497504610285304416048569159615162680e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053368990757431581117720570584620075429254089092563620266266525e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534512719061734477172419102303221879573e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270504152444118319908189915227860515521868138e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053365662675415280630271441036210793862881251485001873873869353e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534581457958312647250464675012075088372e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865789662072259584900206575014141851646785628e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053355768789971161340262259435245766273522435169128301026715729e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534785808321365170499222565295999963573e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327298588604323061941405918425259417590646487e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053249145951136693839787315177793823019658873638401178040602899e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747536988018560060087699189589713268676559e-01), SC_(9.9999999999999999999999999999999999999998228457407613936734825264218326722572912264156678273940123719e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053037996492072682209678812802679029284753994886432752792471804e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747541349143303395496162175696621864827328e-01), SC_(9.9999999999999999999999999999999999999995161535683041119249663352113741965058928217927693465112712484e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518052219870358226455681956458309766033134582695172800986321144811e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747558246890241996283056042530847709994912e-01), SC_(9.9999999999999999999999999999999999999983278347232280757584649041303551151461467052268515184865088460e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518045568706698338902533945091049812766513240487359792484352660949e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747695621404662681275710084024465601782220e-01), SC_(9.9999999999999999999999999999999999999886670956369799833973752666687742070412702559911241333905303795e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518001570196192164095899716419200946682629207045146258868031627271e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581748604375770830444120566399852472055034694e-01), SC_(9.9999999999999999999999999999999999999247597627371477649312211987845642890884162963290783037575690576e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517853458100691075398076637889238029335303938890163904512357755314e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581751663513726193306530580824067712917254446e-01), SC_(9.9999999999999999999999999999999999997096286393244262328792500983964469332580253825076590899930236247e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517221575951634346942714052573603045409642769928595313184157302023e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581764714538755283406216881679519636731796197e-01), SC_(9.9999999999999999999999999999999999987918270503919440552079168643215261844820225310973293946271706612e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958514830593023102984310635923576285762439101866652978612232275451639e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581814098396316337071582025349849825144072145e-01), SC_(9.9999999999999999999999999999999999953189517140774294225099580767473551914693901870139898106420023140e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958505125411171234271682669221642653832285247971004439881839689724358e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582014551236216452991440636092195497232991342e-01), SC_(9.9999999999999999999999999999999999812222861605073882109590681751804733739114917291490882326892845942e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958500155508416242521981343062800134488514716058531560401752775878397e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582117200639027352820570525496433066252278173e-01), SC_(9.9999999999999999999999999999999999740035592947768588907078486302539277060621941912645107086967456481e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958358929656094960234671400620194273699373232332682164941461714940810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493585034108698783548904191019832949206142103092e-01), SC_(9.9999999999999999999999999999999997688746252802470193579900534092482625340761356549614214110853144236e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761957688225218882342399235144686994566452932009911592948555947416017621e-12), SC_(9.9999999999999999999999786701856047066702691270533506493598886977323495738367962505354573868365895329e-01), SC_(9.9999999999999999999999999999999987946841071642770208689671059928857458144247350900383576459793531963e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761955163215642570285851431481834751897380002519390440970540253917569156e-12), SC_(9.9999999999999999999999786701856047066702691270533506493651039049079810429916381080395750162771687806e-01), SC_(9.9999999999999999999999999999999951271365990277798678611609612149117629203854723900789833994469958760e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761945421104873642759006868152055122926152216322551678507069440363252121e-12), SC_(9.9999999999999999999999786701856047066702691270533506493852254626496014191921916103606473113209234262e-01), SC_(9.9999999999999999999999999999999809768322161210790975803058995488526323574569948487119033662819716161e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761941671465099140139191530463092201593967440716534693535492040726628403e-12), SC_(9.9999999999999999999999786701856047066702691270533506493929700464489946927375423282985115451621235182e-01), SC_(9.9999999999999999999999999999999755305233623256572706138651695617276884316940000803942269629799882096e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761837818146275634580032994942107697904143998473456783635913697076136555e-12), SC_(9.9999999999999999999999786701856047066702691270533506496074708462172695276541168658300097875496931175e-01), SC_(9.9999999999999999999999999999998246847664843800262542459122056152709160600109741619870914666925586380e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244761251020546178957698380133865895074812337437531286328419881045476650550e-12), SC_(9.9999999999999999999999786701856047066702691270533506508194547861503777366504292611754891553556530806e-01), SC_(9.9999999999999999999999999999989723679688751051295101919089706968738371216789626979324884526777350830e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244759121679498410289656408194258757878939292173516345631984713692462053699e-12), SC_(9.9999999999999999999999786701856047066702691270533506552174399723726451289486859027323042243906273467e-01), SC_(9.9999999999999999999999999999958795244695950079979759227803013629800554093652529581453176902841526086e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244756068533474571192179421230491370424558943899155422215559749551050540368e-12), SC_(9.9999999999999999999999786701856047066702691270533506615234711261366779963643579515054313059189726250e-01), SC_(9.9999999999999999999999999999914448648165164995532856131945301787787374469593225281348349993855018190e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244743697704623094015139859649007391127832205274505160552977856746614659609e-12), SC_(9.9999999999999999999999786701856047066702691270533506870744377442368358268594184911136498881854522269e-01), SC_(9.9999999999999999999999999999734763775072188568856924153428533786570011100044823102305658732115709909e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244705402460775003467507619037606627315524738319797560921385979886818227641e-12), SC_(9.9999999999999999999999786701856047066702691270533507661702290563709882028001689431575396334309239578e-01), SC_(9.9999999999999999999999999999178529741482185411353322217167766351977331251439132411143543996956728490e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244309011251567723480826908802375864103070878383745348194715413340522057767e-12), SC_(9.9999999999999999999999786701856047066702691270533515848848581051901717141566929730844487986024486793e-01), SC_(9.9999999999999999999999999993420992798993754500425450879674709536840008304484179216540467558484676674e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458243652715549992468358708185483605485945663480821761920372820400494892170949e-12), SC_(9.9999999999999999999999786701856047066702691270533529404116189939412747597605529108522709093182050527e-01), SC_(9.9999999999999999999999999983888372853731616432309237004571058946521210740260578600318163943845095112e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458231604094669225050933307014306319933846902014912302557734796129379690384669e-12), SC_(9.9999999999999999999999786701856047066702691270533778258832082215747438060047705886419131171892517080e-01), SC_(9.9999999999999999999999999808883533655138538474429087092199309026899200088685614346051456918753551524e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458206201982550580442501077583674546890177282317465492533074355244710057869476e-12), SC_(9.9999999999999999999999786701856047066702691270534302919326997416374623195021620075202861044538682260e-01), SC_(9.9999999999999999999999999439920762677412847980253082401223105637037763990891117554381264545148296862e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480458060510536765532949181253394821760343634592690214377715431211581113541599548e-12), SC_(9.9999999999999999999999786701856047066702691270537312060680813813238626079890934715034528382594699249e-01), SC_(9.9999999999999999999999997323769188606239464554541194358966154085847491333180824039277721078995593831e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480457435135701254351485413099735427241500150814537351468632558950652230593180933e-12), SC_(9.9999999999999999999999786701856047066702691270550228682305595293457688600011974509323077084055760975e-01), SC_(9.9999999999999999999999988240271283698298361483065443381611314499556948991916556696606186618761994122e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480454720716872551096168077301749346087408531458444231399523478338292215455205917e-12), SC_(9.9999999999999999999999786701856047066702691270606292852065293922471543940012209214850403245548454079e-01), SC_(9.9999999999999999999999948813648491282085470433136477215347552583447865098485166452005925927508507609e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480449944053625717754355049429781504909699530126929877591829691293189783981799002e-12), SC_(9.9999999999999999999999786701856047066702691270704951045975373819196498316602002744070347123104716283e-01), SC_(9.9999999999999999999999879433161571632680273705880470644249815358050055124787445825775340002579221194e-01) }}, 
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480417986128756132238840444072611333983557404084017448395032307821488222547123762e-12), SC_(9.9999999999999999999999786701856047066702691271365016657851516596958154111777605111743304552137860023e-01), SC_(9.9999999999999999999999415247960769936611581849099218324496306963864084736069161795169748363189495798e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449921176599944508720491471711873940531965476747401600283514e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307112319146484824099086900130766145e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911712525703205172489638348678969365e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449920320145100043700907784742047221050639847113879555590550e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307171699130969720511337839999190697e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344594638691075332357550385404536416e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449895988776906738752390495330803944238117191783073524630692e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303308858648857685593032632621412220671e-01), SC_(9.9999999999999999999999999999999999999999999884465299612412640139612049565898598719505105091338051993e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449823672195575185938556931935494425470710246607031514664942e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303313872523792505630759766641075765734e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372837682257540919638063428661845902285e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449773295675282513426542853331393247928384203883117726214027e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303317365243826391947148148711612649558e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944329615109404539065073738330201190427e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783448098840288494581982647292622918300245077283319348971552085e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303433459087571565135954752631980114914e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856237102163105433165413632463103391635683e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783443032733686106224473358260455271683626251348576964048423652e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303784703911969237903689331852564176292e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154360506577226349428361946382168339523720e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783438699109532051757237928375506259680047006318240015707952498e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468304085164043281667912825853008764686996e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127379190505087707158350549386386474649426e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783369687067188006266053515492430443795991748684641341756610648e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468308869927688608690779369017528135759059e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037946502539328018929959017763993796279145613e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783243801702934026109912346385790254404968519064880222926328832e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468317597849568653799719784845108993566682e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239693852183857056161227584748210475789725848e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603782869563518021561748752675961869724157659073463455097096510745e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468343544643795311429445675486122791680420e-01), SC_(9.9999999999999999999999999999999999999997488793091883081043177926673101130833352569418997897988540531e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603778836533430803156078403860638626024652133257877188454916134205e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468623163896992180410305397866726782663040e-01), SC_(9.9999999999999999999999999999999999999980037922132410433165023863214869956408509163324723801955075920e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603770849763142055544965506992403445824402121339735883151552484990e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263469176905053219168023057043203788987340326e-01), SC_(9.9999999999999999999999999999999999999945479266561354968597990517051685593364404310775185544479339623e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603739903979396191894330308492086719358257235548161291347093583036e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263471322447425450323192803186052421832573221e-01), SC_(9.9999999999999999999999999999999999999811577245696126616622972603434532084579339497288807903787588047e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499603488322390980738823292005111959963241123458512729383099760958276e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263488765177667844733850569004184922595237450e-01), SC_(9.9999999999999999999999999999999999998722986845854788658326641917969905266950264697864225898673575346e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499601824069979359191397087956901173073409437545628617703959000997989e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263604151625674649358430703689798014108895406e-01), SC_(9.9999999999999999999999999999999999991521787387600908626051131763435666724169688057733399935714595456e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499596221700506114994595595999412105130435404578154589258798663572154e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263992576788483667675271176047557916902326723e-01), SC_(9.9999999999999999999999999999999999967280404449567108127940181240895259770771439339751426402209570165e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499572320632530627916279165429560880565712881873113627852304639025548e-12), SC_(9.9999999999999999999997596516066336334339544138801238497265649692811271070825131004312389047002071897e-01), SC_(9.9999999999999999999999999999999999863860780986881610005447014449314825708092929548028242763545908770e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499481881227669505983577701142211061639891422594680654909769817824217e-12), SC_(9.9999999999999999999997596516066336334339544138801238497271920064789645729608874233138425752377506218e-01), SC_(9.9999999999999999999999999999999999472530602497818077664277140257337688866713935863926197867544047191e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499114780793668873020056455730538901213529119081545597892591855127626e-12), SC_(9.9999999999999999999997596516066336334339544138801238497297371982326492172676472296816335410778621441e-01), SC_(9.9999999999999999999999999999999997884091596497284086106903865151310661218339369593493169675651520670e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792498926793233400013346793436901821548034268522820480790496538856612183e-12), SC_(9.9999999999999999999997596516066336334339544138801238497310405592311022230083487405995877106256864635e-01), SC_(9.9999999999999999999999999999999997070671764437325064537570464220094213433950153169336825825364863472e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792493584897278171770251899809448526620081457563231524456950243595237999e-12), SC_(9.9999999999999999999997596516066336334339544138801238497680771526944181432456951118463208634648887266e-01), SC_(9.9999999999999999999999999999999973956354494884892521051293738115790532916872967699741169390409965008e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792468215368531062932680577371413745108409863143111729420882831662152776e-12), SC_(9.9999999999999999999997596516066336334339544138801238499439699312954252063136968093318396074907774790e-01), SC_(9.9999999999999999999999999999999864182719561808099336804571543459674386806778832075457941263831472526e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792372706379058451302804516976320921162245507589267659137008612927613214e-12), SC_(9.9999999999999999999997596516066336334339544138801238506061557254098104978529648695076387320359049904e-01), SC_(9.9999999999999999999999999999999450916511596145219885686242917191702960738423502700810308148192619622e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792004209101424553108116212929283089237228287080719487982097870858325437e-12), SC_(9.9999999999999999999997596516066336334339544138801238531610321173222794926279051435577350328261716979e-01), SC_(9.9999999999999999999999999999997856433380590958761691827921641987163637848714672848147499001022366131e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457791862378231114698366429017921229674497030520188373848519044108784934841e-12), SC_(9.9999999999999999999997596516066336334339544138801238541443781667849617374343873910950128464644278283e-01), SC_(9.9999999999999999999999999999997242732971141734671683913531474800215993950788334442318757721342597102e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457787934105789195005412651166749628785063926832745336557651777992277091506e-12), SC_(9.9999999999999999999997596516066336334339544138801238813799946340305553651089316592350455788699854386e-01), SC_(9.9999999999999999999999999999980245147038210234460495491790619022137983576364211388377737127159921025e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457765738369845870821884503966811206729874475392007802098355202953448042462e-12), SC_(9.9999999999999999999997596516066336334339544138801240352681376532599087914691690779011099044306468278e-01), SC_(9.9999999999999999999999999999884204474040249680395196934524961794772911650273467266198511346848565877e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457685195621167675851898313964075958710411405079206626781559934400105418979e-12), SC_(9.9999999999999999999997596516066336334339544138801245936895416292714503361080455908492424034246328749e-01), SC_(9.9999999999999999999999999999535697003600369327022486627648779630001165263542076839087362882982025969e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457569709765515952058261162377200277430807703163196837441033827872951037475e-12), SC_(9.9999999999999999999997596516066336334339544138801253943795442770911633983040828680081802827365259434e-01), SC_(9.9999999999999999999999999999035991144472376583098681779643797470342560959837732795882332450679405792e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874457101780703532389270245278915844149645018779516329630950458134923948053624e-12), SC_(9.9999999999999999999997596516066336334339544138801286386393695539561309493213604576122607026338375585e-01), SC_(9.9999999999999999999999999997011267920923555724003858062927926698972361832794497495340987154504049437e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874455653255487687285632469722742379284518645436656397408506594701577942223073e-12), SC_(9.9999999999999999999997596516066336334339544138801386815978978102055368796014408224722903932727189050e-01), SC_(9.9999999999999999999999999990743517352097646585686794383861818837729961682167671565383141549694286789e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874440659679153410819209398176853628853546940640478743631013086579139538038004e-12), SC_(9.9999999999999999999997596516066336334339544138802426355116220742885423927622885060420125831684931579e-01), SC_(9.9999999999999999999999999925866499285782378454921467945824537542172122247690165578738203362815500199e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874415835163697820858809662018656994376394568373433987579070000232807272894203e-12), SC_(9.9999999999999999999997596516066336334339544138804147495877026153052879455622757232065967778758652442e-01), SC_(9.9999999999999999999999999818451130077435923837884860839906033843228384260406894583900364326928636375e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843873960093682296608611968550335447723487861706063611182751387200207824748424525e-12), SC_(9.9999999999999999999997596516066336334339544138835745101132714548461032571387158666740727139881716190e-01), SC_(9.9999999999999999999999997846463415922610832066593222234778599319664522171954160796180405904034918485e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843872999253738685285128989828248724874748636710181222936220872973415252805807158e-12), SC_(9.9999999999999999999997596516066336334339544138902362344660303037634262389754713138868208537241591098e-01), SC_(9.9999999999999999999999993688920946351604464518175468434185267020480001366138226814835218988809026542e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843867488445822440778434303420012299492269064493491516923860045104355874040328984e-12), SC_(9.9999999999999999999997596516066336334339544139284439334101873470555908824828038360280256056031344955e-01), SC_(9.9999999999999999999999969843723725135012135532611302119385683997206661341181678313661649657741259565e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843843833518276181054837192775357646956029167233157496204559299253899368291103418e-12), SC_(9.9999999999999999999997596516066336334339544140924489874729787213372848629376138593829189750497316308e-01), SC_(9.9999999999999999999999867489146834248908779346678547903526312625505153362156740461456710280388785631e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843741160086156556457267379602465679983183613143966357405591434036587484626541823e-12), SC_(9.9999999999999999999997596516066336334339544148043075105084432761665863013026516843571613561202477491e-01), SC_(9.9999999999999999999999423222484761932777951603898430167753884993548018385713430343664872819604119887e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843560481848720979023452807124058100558714595577255556065235301577822640764992046e-12), SC_(9.9999999999999999999997596516066336334339544160569912923819209218395267793456855717281060071500656868e-01), SC_(9.9999999999999999999998641430001570256021353714913216172488055480015311348693512528618809799414485386e-01) }}, 
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024842351666983791319128083148947975988152496030097260416635226499482846867768092825e-12), SC_(9.9999999999999999999997596516066336334339544244379828167479276481720307447815701874367075407225798003e-01), SC_(9.9999999999999999999993410903135769198460227575650367208936665439810640143049673025017654380487916132e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105962091672416282294316747308771701424136018110547055031726e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624906544511770568779913561016111111296e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975215755660018120344898039111872115823e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105961480051329731397176907953516705339820345479663002658732e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624907361114297280344527154911379626089e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287631366233257075649754141156361061345e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105944104263279919129476975521039127133037842556238110449523e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624930560302057626692944802733511615332e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372856275657721243195904776810541850156e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105892460739589795186415661216090109343934511225050481714107e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624999511868412973925763285624510104479e-01), SC_(9.9999999999999999999999999999999999999999998411149327878912344745083350779843700879425428035667683674e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105856485297011378997022351246146241993788224789206366239972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184625047544282525394741943156998095863941e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087129188601051322960041979280935789745e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780104660704539080169380856103801864381006176364584794119887051e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184626644084378659631368242179408725826471e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975423341453810358018215721439563932566501e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780101042839984094870959484194285690577811828307607022573872457e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184631474456322769103894650634589268222345e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838485947509863202388385148187531910325360e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780097948063965329222820489518054104172228928439058259658454729e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184635606429487366788442127223401976803518e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245792105841543659042676740680510360596059415e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780048664414516271096477467049001276401940295471834708039658105e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184701407222740950603678175607288893728880e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102758231550388503328390584697078757632070655e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541779958765754051610133717623515012393198821641502936155985462654e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184821434924364867905955942156622229742612e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987370603103444201329523419460616183907348649e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541779691510607134934937659849854005828223224076280773810591959574e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399185178259162521127171587975559241801856343e-01), SC_(9.9999999999999999999999999999999999999990687467161586313150643358524983712472114419844961890781987768e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541776811398176248068412284335430935297233874895310791983768896573e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399189023625419493504414377518540398607731970e-01), SC_(9.9999999999999999999999999999999999999925972843948451049619956629688939388055414187962078251341647779e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541771107796692053590542410611755363739528867552974421949229623605e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399196638757542577119265221350970925780622475e-01), SC_(9.9999999999999999999999999999999999999797815895265073924770364454282644086788303661847693596864183045e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541749008448429697813573515159323015477434956580800047114020885192e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399226144580717326000952563692637529851071280e-01), SC_(9.9999999999999999999999999999999999999301255073292639173899381376274735753083083175724973328257240774e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542541569346198332933179896534654029135347139743498183305940282368810e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399466019644886641702219840179217681530569345e-01), SC_(9.9999999999999999999999999999999999995264338077987705449428935553641277023744338179257802995085533160e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542540380851702833006349151849823375222381717176205112668786229194601e-11), SC_(9.9999999999999999999991086945887853345767574383752988357401052831527846897231186764177479860130034081e-01), SC_(9.9999999999999999999999999999999999968559487030391827248548234921078842764826357589746127877164151367e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542536380025124958306161907975077350488246795773877107540129888658048e-11), SC_(9.9999999999999999999991086945887853345767574383752988357406394513108596952335679755995506799916874685e-01), SC_(9.9999999999999999999999999999999999878663001826676218342500795648332479612407408024003618254929215036e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542519311527866325167160953957115243846127326059485263116955817900562e-11), SC_(9.9999999999999999999991086945887853345767574383752988357429183423260747739774489546660532710054731272e-01), SC_(9.9999999999999999999999999999999999495142776344803450875373943734272723799442422228902810140693796875e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542454725931292663523076429013496222450317168958703430551426740389972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357515414526979956989362561491360156102127893377e-01), SC_(9.9999999999999999999999999999999998043938128068955292934189943686661145295433809243786105154668394454e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542192568074672654144490566152849388104319255961353268330042467189230e-11), SC_(9.9999999999999999999991086945887853345767574383752988357865433146057395857294339816305083475097556543e-01), SC_(9.9999999999999999999999999999999992153387908019763240112462203088010156792553911056152969711541931435e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851542058320301292947075039637927002572019345601137082492539996297761082e-11), SC_(9.9999999999999999999991086945887853345767574383752988358044673321646318268919985310601768322552048825e-01), SC_(9.9999999999999999999999999999999989136910503075227594798607203130048108639933075350532391128786765516e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851538243505977463193297717199509491864735185054872269750732419766075826e-11), SC_(9.9999999999999999999991086945887853345767574383752988363138001665412651060043421496280958506670753721e-01), SC_(9.9999999999999999999999999999999903420023569361167539361186766887212928439452389215543614649851276689e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851520126335133175122252808910132600216083682881047971236465840558356853e-11), SC_(9.9999999999999999999991086945887853345767574383752988387327042582463466573473195448490641079780063468e-01), SC_(9.9999999999999999999999999999999496336649912634306267773728249425346880747177579347253333299880617908e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851451920390249874513171513220500231040474589527985465130408016972943409e-11), SC_(9.9999999999999999999991086945887853345767574383752988478391834417134869722301466797056971985347108630e-01), SC_(9.9999999999999999999999999999997963784664551597238970471338183473547684519934890048620907594289551787e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851188765004073881313451506555833583491352993743245835339980392137887890e-11), SC_(9.9999999999999999999991086945887853345767574383752988829742299589808170565301021562280795812051419224e-01), SC_(9.9999999999999999999999999999992050820475982578720482347830036618010964428497131549262802477293529736e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851087479160966112243711457686221474159686334755890492006874811281007730e-11), SC_(9.9999999999999999999991086945887853345767574383752988964973535432806613795978854470095657823502250037e-01), SC_(9.9999999999999999999999999999989774980441666403695868588663614384634610071885751879404628057535087509e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698848282177428221929950240255101170837050304055370951500100992578680497581e-11), SC_(9.9999999999999999999991086945887853345767574383752992710456700615659144017226685590127895503475675454e-01), SC_(9.9999999999999999999999999999926741314572659759248359793738098545553867518378792010269699006801429605e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698832431510901917749600327247501371585315281136807834016020393597606199573e-11), SC_(9.9999999999999999999991086945887853345767574383753013873386854700985802601718156093641002875855647270e-01), SC_(9.9999999999999999999999999999570585110069571112007279950473897540123580519801438001918056773178946807e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698774913424830346175296948045385938009975490331561752369409165084457771975e-11), SC_(9.9999999999999999999991086945887853345767574383753090668342833953273146166431703139069023925079650204e-01), SC_(9.9999999999999999999999999998278183734295414141447126916670882171044059662607992004461026722621779036e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698692441377446355601631029850029751553963783444916961960056387537570059984e-11), SC_(9.9999999999999999999991086945887853345767574383753200780442886995172299948797865421933943698830617252e-01), SC_(9.9999999999999999999999999996425079871114860464538459291971007775143724686973009304098698598099803446e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910698358278656354037792282677432799951491231957866427912559158299088865020632e-11), SC_(9.9999999999999999999991086945887853345767574383753646935960375175380842341652421926049143470135405118e-01), SC_(9.9999999999999999999999999988916617925167024222121354704470144899434033625354667513166000306262152112e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910697323841672154411224031084155746506647274180307681715129715743157652364309e-11), SC_(9.9999999999999999999991086945887853345767574383755028058805215173705967213802578933390795794662411060e-01), SC_(9.9999999999999999999999999965673358755039030003559587157621389982948345376986563134585881395239392340e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910686616461699796115636747031944647584795720537696539013719674806207866626024e-11), SC_(9.9999999999999999999991086945887853345767574383769323958230783730610311996900137243121743665918411031e-01), SC_(9.9999999999999999999999999725084118876765518031024208529656699806160284637234236891386698770472695867e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910668888501826404796020575576611209388990544476182971060968647065685774435503e-11), SC_(9.9999999999999999999991086945887853345767574383792993346262662642210895331364635780563945913049088999e-01), SC_(9.9999999999999999999999999326746112609826926204326193458099546054362350063305591243609867835236828502e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936910343429311721596400950183551345092487833633705916657805523685395914485519064e-11), SC_(9.9999999999999999999991086945887853345767574384227528392266131968323573287352370926052828479609362600e-01), SC_(9.9999999999999999999999992013847965644337993654785105983506111444225016679942530962686387293550683308e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936909657263573841807024025938054847515890655922011379569452200412328096496701682e-11), SC_(9.9999999999999999999991086945887853345767574385143658799828384533360547066740121798207029764459332032e-01), SC_(9.9999999999999999999999976596061940193940595654557899025502587418946367803785456531646694434309656337e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936905721823956342610472284719935213439417585848337745666968391830074067091919995e-11), SC_(9.9999999999999999999991086945887853345767574390398039340390738635140033846458702414619063094307320216e-01), SC_(9.9999999999999999999999888168787611155862696380426418116169668272087173639894945368463550111646951143e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936888829103246515352654776051207667767015933285089545555623863822720303150223263e-11), SC_(9.9999999999999999999991086945887853345767574412952262401059803053967510775616318432273676833758619676e-01), SC_(9.9999999999999999999999508598169444499990253546788746763385897243425787497149752940545894053887572432e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936815506806666897578270716446052505424386111340260273682415091627016124915793466e-11), SC_(9.9999999999999999999991086945887853345767574510848123037362385799393652137150979563643979396872834433e-01), SC_(9.9999999999999999999997861084431652466651683002238329372494811154446818895097461250499323338109729517e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936686478848438140894489591460110717703421384113994847597033270916267697275150460e-11), SC_(9.9999999999999999999991086945887853345767574683119091162770245654080247727945286235966528505843443457e-01), SC_(9.9999999999999999999994961893548967741359548764239694165528138749231530016520670604061027719926200555e-01) }}, 
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853935823226493798267668516878426794044224298897536252643864274254323502986653174412e-11), SC_(9.9999999999999999999991086945887853345767575835685720223826628835039125279198146957899333451998170222e-01), SC_(9.9999999999999999999975565063665084071039132765921683485150420681758929784278185998284297713712228484e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371247590138440529726223454421842032405514753895233112793282e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692183330599981881408781554011357133426e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855254781806549229348949653306382518023e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371246456657412680216989333514158435218329125530856584912497e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692185189487565356081421574206907788387e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516198658740154922341662018258905984793e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371214255141586169445284439963376055672148439291709758469509e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692237999368338156659493074711835273749e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944377210213199611290659870298186579087e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371118547266888522130089206648845451612434575397555702760357e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692394958484145984084931717210429722187e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087201658160040017320615438428196131263e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371051876116191151904318529690564062443079135322678190066254e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692504297918298176043578309556133436219e-01), SC_(9.9999999999999999999999999999999999999999996383191712258204224277224321796632798684687265319893939127e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331368835806669949551353432400232084338447374576342868360511383e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985696138610162193126572588216112005760187e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067699711205841969396266454299741962022249e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331362131033200593717463366140800672964878645829234472784328281e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985707134312645049959036761597704483491395e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995670893967239023324630444614656147540174699e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331356395668642618188477988820099286897812697986678897931700124e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985716540202731934514009601262308744550934e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842684684122355009437729126250587248769374879e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331265061208693378616686428152609263378966649455924189586187223e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985866327000544617223901328645508672806637e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828003652154796019947118973590218915377804913e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331098457361464350341243744524729255883523536919828103096979085e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986139554178912767267352818052747563910156e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676217853322785238027566978182404420576453630e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302330603169273322255435328312301828565301198812059416866473420598e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986951817335215448293849957664204569929539e-01), SC_(9.9999999999999999999999999999999999999985949589244296250396672423568347251281941012526661794291758373e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302325265627991196874510770047841452375734112746023469955004880744e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840995705284726240603831947492757425722919665e-01), SC_(9.9999999999999999999999999999999999999888310520064913104849248000309622735086815990283708457369963360e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302314695482169040442070291246176700077444545446815402533541152094e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841013040125223396248322183039544834852596434e-01), SC_(9.9999999999999999999999999999999999999694951978254302679751334265375826630436321444809193019693948329e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302273740072792168379735372167497244801601051970918260998362479825e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841080206226901542319972769136954923237371228e-01), SC_(9.9999999999999999999999999999999999998945759074995660686766707775996710591570728012271256671141680480e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936301940782697084537690116125169606754719455648265508382705550311928e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841626250065591536555423085999843141943771256e-01), SC_(9.9999999999999999999999999999999999992855005575931753341247367346751282102829100299117622184272220412e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936299738216448184228284595531265664383333396246332663621580645816123e-11), SC_(9.9999999999999999999986552308213411128718525192676839109845238417319620572065232642357121677875422722e-01), SC_(9.9999999999999999999999999999999999952563697840524905249392883225064826569017830189514037150979503553e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936292323722210730115888597568303758644260213484322514865737879093061e-11), SC_(9.9999999999999999999986552308213411128718525192676839109857398048523944419673610846234161081781123574e-01), SC_(9.9999999999999999999999999999999999816931151408462662428030955931175971314256129629315123955899280643e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936260691690153653481586193792690711914566096705548817543168133996367e-11), SC_(9.9999999999999999999986552308213411128718525192676839109909273986617527943335646090447642447121450106e-01), SC_(9.9999999999999999999999999999999999238289787706346708240472146204327462934319511883312224914798208235e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936140999040573142773271157909775008392239280644637782636943002722409e-11), SC_(9.9999999999999999999986552308213411128718525192676839110105567682472785548123049334381278365326617467e-01), SC_(9.9999999999999999999999999999999997048765009360917989172046096081548904785174800983408117527865093485e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497935655157457745791132895297318285555626775200725700557501403250351590e-11), SC_(9.9999999999999999999986552308213411128718525192676839110902338747593208888496674766598682199241006499e-01), SC_(9.9999999999999999999999999999999988161317136168716449975127071092307667806796003428373600644794286318e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497935406364034001929614629564184773978133392806129945548557127366036740e-11), SC_(9.9999999999999999999986552308213411128718525192676839111310355286806973039405318856692531487916123264e-01), SC_(9.9999999999999999999999999999999983610165767344164755453545532025149015659264045057475870577786821204e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497928336595257366154044177071859208766512751084807863076365580570506795e-11), SC_(9.9999999999999999999986552308213411128718525192676839122904643214024051083888074225999781520644579109e-01), SC_(9.9999999999999999999999999999999854283645150848750919510936519088202028895580126215880146486494935966e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497894761118737885643856411627244986660423559366417695853071347009913181e-11), SC_(9.9999999999999999999986552308213411128718525192676839177967793701615832608239698985549798989026781142e-01), SC_(9.9999999999999999999999999999999240091060712247694006356172463577283579901833875653733521887336091146e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497768359092693060833951959724395619931615339013009975265467857412214191e-11), SC_(9.9999999999999999999986552308213411128718525192676839385264740864954944351474103035797371574250761956e-01), SC_(9.9999999999999999999999999999996927832379597108993069801047019523803072729583747592141873171170283592e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497280668847595408749116941024632921565955883533974200395687895016649968e-11), SC_(9.9999999999999999999986552308213411128718525192676840185067577365636313077246547924320983176758483966e-01), SC_(9.9999999999999999999999999999988006567126124654935542276924249176344040316437026397164979358167116403e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497092961811201652131025925358525336358096724640095488997148592246531512e-11), SC_(9.9999999999999999999986552308213411128718525192676840492903589358868499596808236963593577204935850126e-01), SC_(9.9999999999999999999999999999984572862477641062903774759379850519330432176746529729901946180951412927e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302491894062751997492549923070317745621497836469572675346515581001777402796e-11), SC_(9.9999999999999999999986552308213411128718525192676849019000340380860972605424274967223186101928311837e-01), SC_(9.9999999999999999999999999999889469960585679490009187382052287459192536423634413789040093724111060452e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302462518964048888988896342429776711980088285306787545444571921364663538780e-11), SC_(9.9999999999999999999986552308213411128718525192676897193610149378202674642245031434039277542745158527e-01), SC_(9.9999999999999999999999999999352114436230477851610273878580820516331398719371720871759647322345815352e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302355924111853720083950764875413521774235820088286268368120577917732641957e-11), SC_(9.9999999999999999999986552308213411128718525192677072007164447549707286242050192399609411826426340996e-01), SC_(9.9999999999999999999999999997402186258156344454251246473879181182349955551655376934204761228303617291e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302203083565487305822095216008733679654432245565506796930548476948405972822e-11), SC_(9.9999999999999999999986552308213411128718525192677322662788063098940822306841526151918617822453628602e-01), SC_(9.9999999999999999999999999994606290565497140140226742001278030582454302918891720489728430282245718358e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248301583799644606351222607070462816865488033529299799312817512235785074288311e-11), SC_(9.9999999999999999999986552308213411128718525192678338276779728390922458460355496712883482293758668332e-01), SC_(9.9999999999999999999999999983277796340062728303855594109535617551100052467271277381353922240730564616e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248299666739029989091188670400795803018169869516594581671437432658556112651906e-11), SC_(9.9999999999999999999986552308213411128718525192681482220159214301157424901948815724597310710271399265e-01), SC_(9.9999999999999999999999999948209212496313734357558385087272215191727840173038308433273479465008427987e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248279823387772945796246299641737991688665436963932996312113526076985712338445e-11), SC_(9.9999999999999999999986552308213411128718525192714024943292593201891828686820981169729240062138165173e-01), SC_(9.9999999999999999999999999585216920029068800303428248597085582853376158142187331348888792667037801905e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248246969212825702107633877011692507624836267530427648869990347292637098039765e-11), SC_(9.9999999999999999999986552308213411128718525192767905172757575855128236392157072759523369906695439720e-01), SC_(9.9999999999999999999999998984219027750822352212838590247152289445299458126177886138695553722607983596e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891247643815028911920021635106594916944542561197168710446117282767206055045691123e-11), SC_(9.9999999999999999999986552308213411128718525193757066698932664448407059993520982132206164970695809272e-01), SC_(9.9999999999999999999999987950784347590015744873877691669275700816091585182623747007232474420073216830e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891246372184826897329643789840688129976891569298740258971050078369775387067472630e-11), SC_(9.9999999999999999999986552308213411128718525195842516331716595451941641176699611225357709828248148795e-01), SC_(9.9999999999999999999999964688989693019141889292636147081581768962250958441318548465566962261567129507e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891239078868358954624358445231868344795530714474144326345625573990812035374933614e-11), SC_(9.9999999999999999999986552308213411128718525207803418271409277706704325249838124448577973994364250812e-01), SC_(9.9999999999999999999999831273135178628833197142382302679494402693599423911872386403757205829447638057e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891207772592538203811317748885658240995330320400733096251900604919992033746530663e-11), SC_(9.9999999999999999999986552308213411128718525259145122259553581297337084142499570295799864602237547753e-01), SC_(9.9999999999999999999999258590795306595023391592338258384602311336509449189441252082339193530822761062e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891071888735818957735209343119777966921636801684798400083501721497003279053426365e-11), SC_(9.9999999999999999999986552308213411128718525481992093531131325239014341846760814772749584037684142549e-01), SC_(9.9999999999999999999996772882004443852159052514112724204070584136949938063663686248859325446303313445e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795890832768885423995670119521000163923321735605092785065798147847682279906852057683e-11), SC_(9.9999999999999999999986552308213411128718525874144154254049347629563951182925427718555299417796096531e-01), SC_(9.9999999999999999999992398688273509255745717690899327158204278623274886619116277767394080981453352693e-01) }}, 
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795889232954575965444009567813391242633961117172793285529833972540960692729049181066e-11), SC_(9.9999999999999999999986552308213411128718528497809555482491110677318160732054434196223692064776110234e-01), SC_(9.9999999999999999999963133457003355812163778098258675230100700621631375312868672036496332083695666915e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410907937194349056143358495375496145539487211138516077148504e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751445283111893288868275440610957811023e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495455125443615976257775629686798040804759e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410859587052570428253864087455238544128546929829548526530372e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751722337131419669896109339591801467854e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362071752135240405729596096907297709280236e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423409485988538396409322798483594702132575220568395519307387939e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330759593275572712828091270539722667398658e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856245613186009174077100963817292592547456e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423405403441766756234916468065055558143534088239592503940252234e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330782986919342488333625502506643173773061e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975453633589570871166709358874800230424151e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423402559495101960268155412138879820470570559594391074710200225e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330799283187064057944600979438399708506513e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067744080028183150555513650047848891865574e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423308030103533447325090615763868494088232407703791143390496197e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771331340951668975651876612526306839026846286e-01), SC_(9.9999999999999999999999999999999999999999460940358694452931393772531388406591893708228396090026309906e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746423022029067899017739706542389820467050624141903556475694219565e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771332979783192449110209297175694718016810778e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493887849005987761165351952618331861347636953e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746422777379459553696754605765180508034044137252046858593207293992e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771334381664446033917526956640978483166006754e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626236158890008293422049239493160991097591332e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746418881386514529781551107797485474022585395781869665702153308331e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771356706325052146630986533331375972558550540e-01), SC_(9.9999999999999999999999999999999999999976285440631493960737085320291738208193509804247227687528112418e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746411774677680001434760273358812240195196865337094848254772856728e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771397428899501350180372241521269329155746669e-01), SC_(9.9999999999999999999999999999999999999939078576029825069314380886509463246901349750568165375916314707e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746390647505107585622010141353157650403626783874721104732071085021e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771518490966066016680277383610665739783578269e-01), SC_(9.9999999999999999999999999999999999999828468184128193497364285476304028779129014844607298234243179465e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746162967578051669184060193898398822292431341095235062512294304979e-11), SC_(9.9999999999999999999835826366108082527372683086846903557772823133240852433950930348702650836729507022e-01), SC_(9.9999999999999999999999999999999999998636459841626632833215228738764440129414357164598883828484639651e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796745712083940332866016169346514241688965440469716982406207572164283e-11), SC_(9.9999999999999999999835826366108082527372683086846903557775406768356972997994402479645779105985479144e-01), SC_(9.9999999999999999999999999999999999996275878192607264490449877787862274498758551612125115653850535834e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796743965076446320872005875348428512077712563520547619110951499203228e-11), SC_(9.9999999999999999999835826366108082527372683086846903557785417399775073229832519388158145892808630365e-01), SC_(9.9999999999999999999999999999999999987129496540949369039688212965152263891769791399937899221713687499e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796729762336456709684110046573528668688069134895646351641364985105833e-11), SC_(9.9999999999999999999835826366108082527372683086846903557866801363868208481023743334817468462464047252e-01), SC_(9.9999999999999999999999999999999999912771669863329078829515320504472842462076771658482721752459148944e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796635808941742025775981181957599491137065184382462871618743978499516e-11), SC_(9.9999999999999999999835826366108082527372683086846903558405169291992007249131110513775047278881445902e-01), SC_(9.9999999999999999999999999999999999420882763562245365255276928739018857988704025899373562870383123546e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878796319533822185880633228779347167589391587550451346743875356711457656e-11), SC_(9.9999999999999999999835826366108082527372683086846903560217476142102414841105038542102245663169958746e-01), SC_(9.9999999999999999999999999999999997765038149100406689846982527094699649242559484660246796242090607065e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878794970227396115892777364510767287453800845569583172373100768922888195e-11), SC_(9.9999999999999999999835826366108082527372683086846903567949217046339213484205370752395435402714567106e-01), SC_(9.9999999999999999999999999999999990700803118528809715123984057054350426602702423785880312854593333912e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878789864578130810614286056179823119561527123024475637056829494808875562e-11), SC_(9.9999999999999999999835826366108082527372683086846903597205401189939966614799072845788013537019398942e-01), SC_(9.9999999999999999999999999999999963970398744162566277620114958155332191354664278821373108433115563256e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878769140358814830814427116134898805719618986988798057135754883460603252e-11), SC_(9.9999999999999999999835826366108082527372683086846903715958481363460249665623006748713226970075887385e-01), SC_(9.9999999999999999999999999999999855469651067741652744610241483134713262570384177140527376007261069761e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878758527744208984009514906691674495840920597222384513968767307244947974e-11), SC_(9.9999999999999999999835826366108082527372683086846903776770454732562497021903443013666957474991294451e-01), SC_(9.9999999999999999999999999999999799907769484669637109500859098550521010166819666251318633725177535737e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878456957347974844344552780316250690353439789906372562256905950107991900e-11), SC_(9.9999999999999999999835826366108082527372683086846905504816896237803208140528844441671849026912294295e-01), SC_(9.9999999999999999999999999999998221049093575521261163214872716091765257805344320158582114588242226966e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863877024750711855119004933483034915368334140430150992420847076554436021248e-11), SC_(9.9999999999999999999835826366108082527372683086846913711589218562676238313522954413139900392118132447e-01), SC_(9.9999999999999999999999999999990722793623643233859873954552918440865396466004108386451758865512254467e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863871632904064039397666005193185301048139516003323037994956820068715541265e-11), SC_(9.9999999999999999999835826366108082527372683086846944607729984534632154703967746946399500996641841338e-01), SC_(9.9999999999999999999999999999962494015317214132756710022031024351465363321401356546564108889903631350e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863850829827598558464845271625774590924489768598862059919348838706240257979e-11), SC_(9.9999999999999999999835826366108082527372683086847063812674194725412160512042533042146680321162816313e-01), SC_(9.9999999999999999999999999999853580414468856994936283169023168053728974969024856087548541795917300549e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863842822934144238415014532502488211131753239012581964582472490455517572188e-11), SC_(9.9999999999999999999835826366108082527372683086847109693450007039752361084688038508879002606882869618e-01), SC_(9.9999999999999999999999999999811660672493857874861049763862966004637902038318626796609201694498317973e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863621056975624225149614726042593685222866690752533450154599926883138559169e-11), SC_(9.9999999999999999999835826366108082527372683086848380447742381194929269796921581623202099719205998205e-01), SC_(9.9999999999999999999999999998650614654705081483794042866491404789148175503289147266669964657635848030e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660862368023045492088493632684482976508901080905222537128004277487015055833775e-11), SC_(9.9999999999999999999835826366108082527372683086855560531898814847863902968596975387816457339689680830e-01), SC_(9.9999999999999999999999999992090410083890187843257948148951519911682012989243661865470698722740997567e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660857821077759353100601240385378429753640676913031981855758366980184568766813e-11), SC_(9.9999999999999999999835826366108082527372683086881615253182965904973713693359160225741079285782423104e-01), SC_(9.9999999999999999999999999968285076060550001363226100937756125381382481915833401310531901402435113742e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660851301460840524335330602902655032928395966219237797740540810809557260883105e-11), SC_(9.9999999999999999999835826366108082527372683086918973697371275144707187227109513455986632612468139940e-01), SC_(9.9999999999999999999999999934151905615315261118738053413734637676484540933040071776897955404687091951e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660824885080998131285018829456226490781863272435341880985550773149772082563623e-11), SC_(9.9999999999999999999835826366108082527372683087070343764705922757797550144903808658849462111795094521e-01), SC_(9.9999999999999999999999999795850099399920463196937588498215060414191071638923216700052034118664876860e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660743110309089664554051290332978897836125302565303352049737729206520828524108e-11), SC_(9.9999999999999999999835826366108082527372683087538926242846830566556479291247711374750657485073558572e-01), SC_(9.9999999999999999999999999367721842414335583175999455018325425348693710996229262937640590871641570401e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434659896665751952763491589253628044760277675118046298697273624260974890969740118e-11), SC_(9.9999999999999999999835826366108082527372683092389188480643747825605857335047876005228194846867025258e-01), SC_(9.9999999999999999999999994936198226700816923076563675203174614312810029348537048422521023029299997146e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434658495227194368030482818903640480892108122353220561179835180416021636779122600e-11), SC_(9.9999999999999999999835826366108082527372683100419654808453605361094714839557545685890517786437268178e-01), SC_(9.9999999999999999999999987599027691969895601805028118312034717887357233050577182368542521473402030823e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434632766882749174684712780115138272799371789208152762037413626595987064384520232e-11), SC_(9.9999999999999999999835826366108082527372683247847169642565037269466038962269409144765722297110631728e-01), SC_(9.9999999999999999999999852899400834252956149813238802402629935897085461192080966356494518934537279687e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434578523804085529198720788895589075002009119029166019687595317763129254935604932e-11), SC_(9.9999999999999999999835826366108082527372683558668656869135482563441202397320453300029812982462707249e-01), SC_(9.9999999999999999999999568912124809896759414320174711536592270048808091340950697101848213974115797479e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159434267417683561869240590309037752976047846710867343177507023737678392436722060891e-11), SC_(9.9999999999999999999835826366108082527372685341356318571888403526923913673562114935780743080419580398e-01), SC_(9.9999999999999999999997940129579669573727009759026368793507774538566471083014708917647329997282010824e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159432932006823297255257348774274139464563220213838924185342488675250292965541699437e-11), SC_(9.9999999999999999999835826366108082527372692993473415755573208150143395193017820451099540868389755044e-01), SC_(9.9999999999999999999990948644178711645653625839887211661334743029881081715273173310819350380863088962e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159427135700068814377040213555499976694115270372897088905138815490188482804899696982e-11), SC_(9.9999999999999999999835826366108082527372726207235064893937639622964804659584591451473188144714110958e-01), SC_(9.9999999999999999999960602332598310978413909555566363051822421932836975568635044654928472029836499768e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159416935724608602520627081089519241733036935972976790945680503721674239433123538530e-11), SC_(9.9999999999999999999835826366108082527372784654720353784839955521839518146344959405388943450460503069e-01), SC_(9.9999999999999999999907200805291524266338915777985381357284230595153931771635737382921556431200365249e-01) }}, 
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159348693516065815628891852979624681265466716857587853638799652527661943209947984098e-11), SC_(9.9999999999999999999835826366108082527373175693453284532288193942801300591666830996975802932424992344e-01), SC_(9.9999999999999999999549921694455567826997380012458061044321175692384716032138596587603055574762991812e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006083040885808079399998857879998610139848504699487446584614e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935653993142319899331634129835752087383294e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161715632525718785218207145644173748711594e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006047540019467434418784846419018924252935996176340338746778e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935657946985026280705701610639130619732558e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681285901749626740356100110136656994295998e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945005038981709945467174997722742999410689813434966081023819532e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935770273283708695061844419093706355767190e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154483294429921108482337682175493892881654e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814945002041390763200935701651710789666147429514349074658432754148e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936104124378715109938499619726846089139392e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838936494799531661250530432984424963007248e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944999953236174345666570806119186963172572867879096285608753782e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936336688697335403167523443478066929130871e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995671568693935632427761454699786337062637925e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944930545470821738964244669280970471835293481505335404627883251e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174944066848974901408101978191550505177065872e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493894040019836692896825958936125182114983631e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944720550542868250275326916336019741321242631026035967636340062e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174967454642002233447363279873727554473071920e-01), SC_(9.9999999999999999999999999999999999999992307070531862290573462195130303788994505043849907539851496377e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944540917707748053873742020547006350824374175542267053789346417e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174987460913628158303914700382114196697907120e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533296016791847579420061845471001586996730665e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814941680303039053799975698889390156843963230251022389451782794305e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175306056531409886454897324817869961236575203e-01), SC_(9.9999999999999999999999999999999999999910413509034437120196750610856024038459948143581355167239051508e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814936462235187017162664043560869765441487220230363349884789296218e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175887209095975817804333747961538698488840453e-01), SC_(9.9999999999999999999999999999999999999769857136567276362665826724901805006855358369950734520875490800e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814920949707155907855099174053193847941546962440000609680207656944e-10), SC_(9.9999999999999999999379801262975418925815160757789947731177614887942593616493138664357735661557177453e-01), SC_(9.9999999999999999999999999999999999999352004258897842265227095859761759631837047339457218719478702081e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814753776781461763837364216064970037856474331279702313347142988117e-10), SC_(9.9999999999999999999379801262975418925815160757789947731196233460419611598488677555771366333701841595e-01), SC_(9.9999999999999999999999999999999999994848954341461445590896939430474741794777644857000277415567004187e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814422717571105643242249014286300969089236958690822257453669448519e-10), SC_(9.9999999999999999999379801262975418925815160757789947731233104561865051515809605020981545465756629426e-01), SC_(9.9999999999999999999999999999999999985931385042063171960361094274918352996744262529529150154016448826e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938813139985457826926256050492254597749994300385338421988655878996242e-10), SC_(9.9999999999999999999379801262975418925815160757789947731375966456041464970245511610216062894520969160e-01), SC_(9.9999999999999999999999999999999999951379099061492582922820839816776824359757264092021517711861345280e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938802711689790139867726389123501719930141666421274662599150900539653e-10), SC_(9.9999999999999999999379801262975418925815160757789947732537398415758644536923231299801413772503242282e-01), SC_(9.9999999999999999999999999999999999670477537098666346357452831297863178258783685004074533254286730241e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938733726847443923507586377681385668293512231091962619229513358809128e-10), SC_(9.9999999999999999999379801262975418925815160757789947740220456433111273573361537347330143590487574587e-01), SC_(9.9999999999999999999999999999999997812268814952852642426853604390040168248282502957536879464784073679e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490938501503314415994986414220380696847770995225462479025034729593704285e-10), SC_(9.9999999999999999999379801262975418925815160757789947766083918848431808077656996927130121665563928700e-01), SC_(9.9999999999999999999999999999999991556984612166224635143501521633152498303723650242482358364634621342e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490937510781357409080338674988812866256452962372476354858895356170647836e-10), SC_(9.9999999999999999999379801262975418925815160757789947876423727071052879768195658062679390110245354464e-01), SC_(9.9999999999999999999999999999999964870423925511397691189796709756793970973650968946411246321160180247e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490933761982171262025660389107617314593114770271032745947388928993398277e-10), SC_(9.9999999999999999999379801262975418925815160757789948293939237188789164744983173718738372007526730495e-01), SC_(9.9999999999999999999999999999999863890975276330644154618810351173304745041733304661631336601325009538e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490918545320691356624354187222592595799240553967971700188599109672947987e-10), SC_(9.9999999999999999999379801262975418925815160757789949988666499067359685281029901071037794636844840748e-01), SC_(9.9999999999999999999999999999999454007700599958307559059763600698158903544346730569205180299557413125e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490910753057860527010467391424561091058071494365181623660344303470594290e-10), SC_(9.9999999999999999999379801262975418925815160757789950856515223215498365383378098794073269325300508094e-01), SC_(9.9999999999999999999999999999999244111580451843059277280785733304917426123606903974726527655514563497e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490689326399423386835544711156617032095114804259608774069311751729254427e-10), SC_(9.9999999999999999999379801262975418925815160757789975517495889418039163593591767665011244107133352978e-01), SC_(9.9999999999999999999999999999993279657157862832815782565516873648632138151971738872154961945759936143e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949489637735349414390749793843269684715961082647635716838296848098379083171e-10), SC_(9.9999999999999999999379801262975418925815160757790092636485698793502868570667768790868114302805896408e-01), SC_(9.9999999999999999999999999999964953497456718468629903495517866348538525966806958860531330633949800852e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949485678797068534902565450482682903093152772439605571591511945734523293019e-10), SC_(9.9999999999999999999379801262975418925815160757790533555845149698534332201389794299291640519808868016e-01), SC_(9.9999999999999999999999999999858313641601909734132793462294359615147084346842388659846373583510436120e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949470404235093998864289642165052806994826317485443774026830419718418801427e-10), SC_(9.9999999999999999999379801262975418925815160757792234731666513960149522054459159664032573182389636198e-01), SC_(9.9999999999999999999999999999446870731497232217541510112353116236089489656354008502067768820385476208e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949464525210878784495762672297037011906299387432961878781001169036319272507e-10), SC_(9.9999999999999999999379801262975418925815160757792889497011982498404273763349101709709317868991935928e-01), SC_(9.9999999999999999999999999999288510522169059925311780940384660932103854475899050461336570108409084184e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949301694589029314675366007515410062131235839253555059254625166948143083684e-10), SC_(9.9999999999999999999379801262975418925815160757811024453505649101968414103711925507010593836969513483e-01), SC_(9.9999999999999999999999999994902426978851273566033582519219675684223416812566238102539056189658849047e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678948381660263637178171242956545683704613764234594312258315475802211264305145e-10), SC_(9.9999999999999999999379801262975418925815160757913491558735344107252409978065797587873220729535345663e-01), SC_(9.9999999999999999999999999970119942160851602768906585944007502358480343319003594542865866832503909298e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678945043086871225776440978727301076068384510002208844214812900982662900946145e-10), SC_(9.9999999999999999999379801262975418925815160758285318936992641028273324780656344560710180109708090353e-01), SC_(9.9999999999999999999999999880190531781571877397310573965332443683085042189120263232056884252514364965e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678940256088523066724850725210463906749411159641241486974921387461918169228847e-10), SC_(9.9999999999999999999379801262975418925815160758818461940397568201312140437619416880549045617049338931e-01), SC_(9.9999999999999999999999999751245653734247714041691831267436412073291238982990912241380119718429413223e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678920859984696065338725063215561779181323591945127056016828400476066428803627e-10), SC_(9.9999999999999999999379801262975418925815160760978666790407208722325665348902912898561875584633673487e-01), SC_(9.9999999999999999999999999228782920165986057070319388795101792500790817322852807373716844304589415490e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678860817239405865434709938916387078392445116466305475958372018736907981230283e-10), SC_(9.9999999999999999999379801262975418925815160767665815443592960935423061479923726339405477959086134144e-01), SC_(9.9999999999999999999999997611442803044614243372301023640647932228512051487013547370692932159359032870e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678239319266860802870145571550096734160788291266498088629129943633093214365969e-10), SC_(9.9999999999999999999379801262975418925815160836883991760736399512825692111433004792380099637386951407e-01), SC_(9.9999999999999999999999980870476032646297807434660881652102876591095094967343238681312403092891547860e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890677210319535169554814961880941241687558016661984703746382265315939670130640751e-10), SC_(9.9999999999999999999379801262975418925815160951486915671857923065566363427592422501042752567133378635e-01), SC_(9.9999999999999999999999953152846891478118623036348703209477086290605277055724464665531841610153804013e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890658319402493047798533979977400833652787104722188450692268471472969908121042187e-10), SC_(9.9999999999999999999379801262975418925815163055427530730428477773832542701758842384389017852955149450e-01), SC_(9.9999999999999999999999444298066288664046631889229517811920967292984165959644762576836068577256757393e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890618491674699406196811385524033499340855302623192308827380024000958205180167105e-10), SC_(9.9999999999999999999379801262975418925815167491166352921988958031143393557368990738802579604376241953e-01), SC_(9.9999999999999999999998371479333182532237187687882386710464509274584523019221009102090960842025869647e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350890390063455129033939169827198208504489891828768842425935664990712549484393420052e-10), SC_(9.9999999999999999999379801262975418925815192931932817991601323038634679164486300005841949685220881529e-01), SC_(9.9999999999999999999992218427509716478917229034977746322107453316586708328238078505811352428735615197e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350889409544252576135578933283072649756761144381018355343725379073730147411093840373e-10), SC_(9.9999999999999999999379801262975418925815302135428312468713123084324188639466742591204719759303354659e-01), SC_(9.9999999999999999999965806693098973333583966879056761476788772430503302066984071165252334783779069073e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350885153633022730845456567597715646094018479828341658277899928175615760062176064497e-10), SC_(9.9999999999999999999379801262975418925815776129595487620154848397033796140954030948183678091519610546e-01), SC_(9.9999999999999999999851167431791585730709706659090167973661845136694182232664966444022251106325796139e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350877664348562123499104154565886334772979871709320793682701294748822280699810285022e-10), SC_(9.9999999999999999999379801262975418925816610234669331565606000475475982556807009344632527425276386589e-01), SC_(9.9999999999999999999649432481996560662952739715697239834176051644372680428340112050914637328208215105e-01) }}, 
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350827557824875800396771895327484232683073915737780868393845958564034096200506580751e-10), SC_(9.9999999999999999999379801262975418925822190755192924366129145993702488286736073675202418655828042410e-01), SC_(9.9999999999999999998299739184401626722611510186405905968610071302543874737180200657276317852580481734e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092168007583200158710292479880897766044575804464717451491164e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221848812590242489875208237999574340465020e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219113076430151945299005744136997935161540e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092094198230650495423520155103263718495648399001331464033882e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221859304373585593146664605120571480223820e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377847519401401056815873058977777040774243e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717089997318815931207772693870701744660390605778082706008935630e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028222157369642496400324656873649083242048299e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127705505642720277271708665874666273057049e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717083765069583899469526890246696164329720160375554891113986921e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223043265622124486626356567490496794816291e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245793308129489853698768777709442106548791367e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717079423616709253492777846399096831520025302681430612067611021e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223660390436008066318137221870838616211769e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842686489876286485737682361783434125895563378e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280716935118906693498457157732436971662210065179310077784722464615e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028244172882424823829683570803838370255350812e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626254870787439844186013836730320006249364181e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716498521401656989216184988405803773964791393487916285632706275e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028306233939360668623248130865044195989750334e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533328606548966371157622101804889997198989710e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716125049297352245914338082228073254838851363764796203581267200e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028359321905420548507653579024534631431971314e-01), SC_(9.9999999999999999999999999999999999999979586302428468363519600640923364597659234099492503330669177846e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280710177585520992008928783997306635831705032362614146761285280505e-10), SC_(9.9999999999999999998989710497641105931290474652480502287029204736466407793979487730010311306989853585e-01), SC_(9.9999999999999999999999999999999999999854065663193875774579612709516583102709747531558516852992088904e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280699328773944861917036417777999445531370915233967462779739107489e-10), SC_(9.9999999999999999998989710497641105931290474652480502287030746863265451594853211790088849402344292978e-01), SC_(9.9999999999999999999999999999999999999625102559730491839237046477992666410284955436590490525973163160e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280667076894810470090808640505051517408805446749413585251638502422e-10), SC_(9.9999999999999999998989710497641105931290474652480502287035331373447387011174668175994682589608086110e-01), SC_(9.9999999999999999999999999999999999998944429816239960114552480648988171049817196129365050792652058442e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280319510013176629776172076365922991986358055738150822545407017314e-10), SC_(9.9999999999999999998989710497641105931290474652480502287084736987957914345426487265309953331393997618e-01), SC_(9.9999999999999999999999999999999999991609064894328219636552995231466021863574039554549104729959085276e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606279631209459113472141328320619554348307366310725414361720561586791e-10), SC_(9.9999999999999999998989710497641105931290474652480502287182576896298927614959717197792098630128043873e-01), SC_(9.9999999999999999999999999999999999977082549260061527899895556788089987956251985938460757394009139333e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606276964299140156919642707939871999139100343032208853030303942357478e-10), SC_(9.9999999999999999998989710497641105931290474652480502287561670389134426497166519622511383717769518950e-01), SC_(9.9999999999999999999999999999999999920797668745560722410694068378465514806563473128353910247247889778e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606255282976097423074208969575161720677903898540791503288573436503320e-10), SC_(9.9999999999999999998989710497641105931290474652480502290643606974381357068239938089420484180860423686e-01), SC_(9.9999999999999999999999999999999999463215474030430395311444122056935111525476935952053336049609715441e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606111857559363710832193306089539830995309078884256150063562434472907e-10), SC_(9.9999999999999999998989710497641105931290474652480502311031109997821332507348913742720168919065320069e-01), SC_(9.9999999999999999999999999999999996436236131598708894796186224706066558007473838216473367385483932626e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276605629044873748688532206814855432019638350213082888027620192802571539e-10), SC_(9.9999999999999999998989710497641105931290474652480502379661519529814391745720350564284136480598973871e-01), SC_(9.9999999999999999999999999999999986246521791538258729638254986546889236476473330007508325544538996804e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276603569248769007003880614193413630062602570900587541994472137082372032e-10), SC_(9.9999999999999999998989710497641105931290474652480502672455504511279943113996383366430337188166816401e-01), SC_(9.9999999999999999999999999999999942774727177544473548174521984567189189975954959568492852591404916641e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276595775173038200719219311392348145738886674934572417492119945172792484e-10), SC_(9.9999999999999999998989710497641105931290474652480503780360547741900737984970521462779070413328434428e-01), SC_(9.9999999999999999999999999999999778281523896137433618593024222717980568593827219497802737090408929613e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276564138425894558653754233353920544380044457642240112829532804465173081e-10), SC_(9.9999999999999999998989710497641105931290474652480508277431518365772536660799607137188224913218166655e-01), SC_(9.9999999999999999999999999999999110591080692907326214171668989685482312494824540681928928373115296644e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276547937641696178129924965716439835063111631083664242414211406295268968e-10), SC_(9.9999999999999999998989710497641105931290474652480510580325554503133030956082559368280548080723271341e-01), SC_(9.9999999999999999999999999999998768675120352766660295675698596357243501613765196001567276123118507281e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276087572586385704625364331215934469494499123958053761342847156965699304e-10), SC_(9.9999999999999999998989710497641105931290474652480576019870167813476160349741383174450472021813078966e-01), SC_(9.9999999999999999999999999999989052715814552169216569906810537437262234167525390218513682182337733751e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455273901224405374682159029987236164782049381232498437833249539252195372335e-10), SC_(9.9999999999999999998989710497641105931290474652480886802862232688681691857817905903505215847669868735e-01), SC_(9.9999999999999999999999999999942910052052446728185270821965337229865157528948662843733980084916901670e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455265670251434406807530094208377169555641578466241468082770659877340624462e-10), SC_(9.9999999999999999998989710497641105931290474652482056811568869527370422921262456134705826730141701276e-01), SC_(9.9999999999999999999999999999769196175400503725686803044573496760191836013467085696736445693818614609e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455233913124185671370775982219140630069109777413651993498423188680546722517e-10), SC_(9.9999999999999999998989710497641105931290474652486570994218946349686920234882253691999195837060275812e-01), SC_(9.9999999999999999999999999999098965121895029017006853256633562880657477867420646385641871461283145245e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455221690127518912244807433441228986588351600124626688787093950957959369356e-10), SC_(9.9999999999999999998989710497641105931290474652488308457404859301217536270821109232572378458927550678e-01), SC_(9.9999999999999999999999999998840999976975250795707825504181164350176325112860316982758879361242240914e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885454883151268814821459626941583585650300796273087255672954728061723462274823e-10), SC_(9.9999999999999999998989710497641105931290474652536430764890958162605916435334667229388309440770678639e-01), SC_(9.9999999999999999999999999991696170592862149004465013172056144831380115777125064311337818780273520746e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885452970320826057066134321265167816693501321287788822326658076900279541677514e-10), SC_(9.9999999999999999998989710497641105931290474652808334011352889449543484469012137086271790276975948647e-01), SC_(9.9999999999999999999999999951326071849817797298930298552668164708045361225090728650043144692742330681e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885446029139780813267958641917661373057439008671041032081447702252590541289813e-10), SC_(9.9999999999999999998989710497641105931290474653795002572399429361306092061455003918431428129028203304e-01), SC_(9.9999999999999999999999999804833127192450133372714809456376500852417687980679503179866854323193993676e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885436076558755222780669098701628927404430877005413039201295536597124113805507e-10), SC_(9.9999999999999999998989710497641105931290474655209732822944789377606060817699967998885954053950429390e-01), SC_(9.9999999999999999999999999594784881529872781427073564149254483633308807573267103098044412832782431938e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885395750391733829212812808914853316962554848133420426902449056712012766444686e-10), SC_(9.9999999999999999998989710497641105931290474660941979385622267099525378932911674176635866051078589406e-01), SC_(9.9999999999999999999999998743705084705284805842846930424215782385703914144627975722551034726311003810e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885270916363385058387134164529620455066204170033020789560654445414642479712689e-10), SC_(9.9999999999999999998989710497641105931290474678686770987754946169423115451318525155952407912565460427e-01), SC_(9.9999999999999999999999996109095169324459648571749443279199257787310443551412693799114685035042103483e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569883978768658472286785008453975362014146063086476148708289654514050500525032610e-10), SC_(9.9999999999999999998989710497641105931290474862361783691748434117239784697879676060608802398879241078e-01), SC_(9.9999999999999999999999968838444686200120023491898565875741849623015846849904822252685446214355669626e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569881839389770049126167544646076219613503742747114662612588635432513484171057318e-10), SC_(9.9999999999999999998989710497641105931290475166468228346468624286221697301193399317933104154633979244e-01), SC_(9.9999999999999999999999923687063233952321126687963890581690859665411369667313923314068467607115496762e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569842563549497045948843490357979636390429539370434650279085262174168754366535621e-10), SC_(9.9999999999999999998989710497641105931290480749413919211483986396040309589548752034748305240282503082e-01), SC_(9.9999999999999999999999094774309340701994681485034382635983487986687849848310557267402000712834921153e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569759758280077260057953133837309476767651861118672346216062261510971566398440499e-10), SC_(9.9999999999999999998989710497641105931290492519940504377303835274177428163818189380126343135433035651e-01), SC_(9.9999999999999999999997347177225878509640255439600092080532287262522028425822573371596826568761414113e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010569284836377361373125304065982166109927966396569237246892845857520103458114426718e-10), SC_(9.9999999999999999998989710497641105931290560028698352330895588385537563354825831358417019564189291265e-01), SC_(9.9999999999999999999987323997084394886799867798507223339671689606711723240113348193767954409571403190e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010567246252676093120269505815643285666186671392419504045553027029948055103136067975e-10), SC_(9.9999999999999999998989710497641105931290849807402292278179649004724999418573090525602089685976791800e-01), SC_(9.9999999999999999999944299888163632296211375605586204921151481211382012749850613152443123799117835408e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010558397847418329626945512550424343460267490344027571635183416823736975943078613016e-10), SC_(9.9999999999999999998989710497641105931292107582300588062483115407184506630692969114225793002934925145e-01), SC_(9.9999999999999999999757555163702122379870786438031296329530061090668019762179903883725147698409410858e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010542826981293724523667205634130227785097397949987523265193239109565583348728672477e-10), SC_(9.9999999999999999998989710497641105931294320935327007044074507369511389709478990606328849225281964855e-01), SC_(9.9999999999999999999428933562480231335039989597248287322607857494873785499782017897184737722043805424e-01) }}, 
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010438651211713486033926894932748691957197365773334744376621408473931493714167204206e-10), SC_(9.9999999999999999998989710497641105931309129215934826802222775786719912069970416159735107157650408239e-01), SC_(9.9999999999999999997230314170725042867096513266938461288399716754751844839536309127270122471818874966e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503871364272867307538378152592437784819613553517473916586286948e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748315815446076260679344320412837429950063769e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135088712317950386439514187919850657481263087e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503869953473960935048422654416190502275278155075940130203419101e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748316351638827590943430886995083826141049601e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270505635905661905866762034046070148021612534e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503829873523617373156763653476961451604139647887506490829142812e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748331584553136514221291874892671985102625350e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037963213396072397378796564273240914459308402e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503710749725655927994729703534326504490650191100171159783136567e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748376859125358923828332198776265307075842606e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102820146040154617127154586582632723039912875e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503627766787098147783229791511357884919414057676062142393172375e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748408397886792453432031829603697994436042513e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828097007761162502314858428557047704546872429e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085500869512988060382852067079655915096280189406434741286797927563e-10), SC_(9.9999999999999999992777598081273407055059035031902744407749456708660704215502300136071746080783715704e-01), SC_(9.9999999999999999999999999999999999999976285440631493960738201205449719411301449027871823277906529178e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085492524347214982823995363092766787395654872355588156812623284866e-10), SC_(9.9999999999999999992777598081273407055059035031902744407752628399095082950229130839671989660069219936e-01), SC_(9.9999999999999999999999999999999999999910413509034437120200693732293959757037331824877531607352102231e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085485385766288409339196605913818634917940734452508869044218275748e-10), SC_(9.9999999999999999992777598081273407055059035031902744407755341511027849487109264295898567375439559079e-01), SC_(9.9999999999999999999999999999999999999854065663193875774585656446220901169224535568176740911392780325e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085371705384310620276381652739315594905485832391748025742065578681e-10), SC_(9.9999999999999999992777598081273407055059035031902744407798547241135533867123816590670849998092017382e-01), SC_(9.9999999999999999999999999999999999998956738210487488574368681689054014217881046829140726982690804878e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085164340179518353536683179841461810433458829780685889266103566792e-10), SC_(9.9999999999999999992777598081273407055059035031902744407877359125086890242420982553172616266663166926e-01), SC_(9.9999999999999999999999999999999999997319916731188286638774756348647437117361762963475218256239355239e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822084547874728468068060188157296680221353269471635015704433970561166e-10), SC_(9.9999999999999999992777598081273407055059035031902744408111654959032930999634485677137385953468046492e-01), SC_(9.9999999999999999999999999999999999992453893559481090673321711143088467740032077955493988269722044850e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822077904448664401401075541329756149221341825577158454731597879046849e-10), SC_(9.9999999999999999992777598081273407055059035031902744410636576748709017871754188451305699299855044358e-01), SC_(9.9999999999999999999999999999999999940014514982473054895371863945014528515125812792072290798817060431e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822064748207139663740042592153233412678311073304126544044235322858732e-10), SC_(9.9999999999999999992777598081273407055059035031902744415636780043771701744801939552777907594316681493e-01), SC_(9.9999999999999999999999999999999999836166722696822591911916330069415667481734227586242274673617852892e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822013772632481346583690747766679601470540297106644743006934196792783e-10), SC_(9.9999999999999999992777598081273407055059035031902744435010720229877689963353443801217523372718183133e-01), SC_(9.9999999999999999999999999999999999433794899497556308046527532935417158192710991240006295746030682550e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491821599353784723317906195476252315583905504324075758523433347810557194e-10), SC_(9.9999999999999999992777598081273407055059035031902744592516074946835542895384410310812536827248587530e-01), SC_(9.9999999999999999999999999999999996162611230490497462152016868338752388692643536293775396572639971390e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491818857906880175678260402598758098926815184909417926306548626948869173e-10), SC_(9.9999999999999999992777598081273407055059035031902745634439166703988410969989422723414361028328592325e-01), SC_(9.9999999999999999999999999999999974523208505153287440507294126689513542968705163940800538670357804189e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491809629379799002336618545447170544962924603079201479535530279427480095e-10), SC_(9.9999999999999999992777598081273407055059035031902749141862729359987084435034067303080352447446322377e-01), SC_(9.9999999999999999999999999999999901678531579286397089318988716372330750519314820733699385449595636476e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491770258243330021885429204666956284914602664580747183810623973014749790e-10), SC_(9.9999999999999999992777598081273407055059035031902764105382966685834375779880978741161398215957756919e-01), SC_(9.9999999999999999999999999999999590905459011951662439833618477173226900732473411559817885851821010199e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491621281546781881872723577199075498749804109768200940663533333434702553e-10), SC_(9.9999999999999999992777598081273407055059035031902820725943448712788752190274925358818026472756829751e-01), SC_(9.9999999999999999999999999999998414969230610875826723166468936452870626879383442509605559591395520871e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491016573786455689518782728922491051306053800656263022485809537126909634e-10), SC_(9.9999999999999999992777598081273407055059035031903050553111796725868376976670222344488337010960238812e-01), SC_(9.9999999999999999999999999999993641754496767843277676598667024107617724066311691125475258135600362122e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339490706910473610978389980277764330574380752449620964284534229806929620965e-10), SC_(9.9999999999999999992777598081273407055059035031903168244742368780633550185175496984185131164987905357e-01), SC_(9.9999999999999999999999999999991197450678666176553688442103744137195553168979081344010683532602810861e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339481907449509268868543837905080076678538708611048656634076580956951076996e-10), SC_(9.9999999999999999992777598081273407055059035031906512596062306731766948678891442711542813943571633674e-01), SC_(9.9999999999999999999999999999921739574526691956386294103565296760403442454728303428628813435509365695e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339440117384752307327175009006720486315157682817427291854543257574953277429e-10), SC_(9.9999999999999999992777598081273407055059035031922395461932907927732821617554110421413825064456841858e-01), SC_(9.9999999999999999999999999999591872875414738633143113084221693333385132318623050279151927919588271553e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214339282789793265719001527352503838059633296698936113855748576484698234406871e-10), SC_(9.9999999999999999992777598081273407055059035031982189890294255695370076911952625272249880467718108824e-01), SC_(9.9999999999999999999999999998350019492685305873405462962260221244506015875423234393106431776142897034e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338675781076289074246551989017359586785342402831407804662147534906506393398e-10), SC_(9.9999999999999999992777598081273407055059035032212891567597106308622758487740611825362318426077679283e-01), SC_(9.9999999999999999999999999993558642332449813818852937660520524266671300415478295695770502444712040654e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338442149568433000635925294564130683537101933100652379395897439759592286736e-10), SC_(9.9999999999999999992777598081273407055059035032301686306825314336033932419565572154739638270363782492e-01), SC_(9.9999999999999999999999999991714489786785398486254826195818012004990041592763428327427538874438589590e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214331971285983727284270257737983241757498446986811951213925769671885610313600e-10), SC_(9.9999999999999999992777598081273407055059035034761023447855174939296675350205226446320691119054027550e-01), SC_(9.9999999999999999999999999940637220021726235708627661125020156294932075197374802908339815305572537779e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214295409264999965682658009385745303224572902274547955377236476152782091472858e-10), SC_(9.9999999999999999992777598081273407055059035048656902255902610922387859873710186608894915647834332993e-01), SC_(9.9999999999999999999999999652037686976821961132511623844831476036648963588017258029808715001633830000e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214162734877686049589928875056158074172470002760570854742745979326530020747908e-10), SC_(9.9999999999999999992777598081273407055059035099081554871931134460002240792893455158005390581692840720e-01), SC_(9.9999999999999999999999998604782497149632078329553234065925343484523644318701583029251087001431414923e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234213972500307926899081957000438920669704283253848448294468416461298195427721792e-10), SC_(9.9999999999999999992777598081273407055059035171382714800925656137751401408884797760707878130452789517e-01), SC_(9.9999999999999999999999997103180383145247097017298709415829872046107774105294223859915598246000976321e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234213201702158821119475454100653378153378925951624724891141034411718435845708097e-10), SC_(9.9999999999999999992777598081273407055059035464334728317855205964108913995675828467576218210454152953e-01), SC_(9.9999999999999999999999991018943792323236699534831516151621851476434316916029728776935540669208225713e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234210815612800375423194572096512089880613575312046512845073694935839043552700157e-10), SC_(9.9999999999999999992777598081273407055059036371199492846574353984013802735432581954329335258040877523e-01), SC_(9.9999999999999999999999972184528841446098436041515204766064992360450642294008956996079312466653546322e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234186117380042730440106632128538253797312159851491409430994431455971049571260681e-10), SC_(9.9999999999999999992777598081273407055059045758088946403038204801540378281222941827688207218031639640e-01), SC_(9.9999999999999999999999777230906226973142594358523362991422121474189581027361513531160763326915860180e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234145225090761735288146942755469292253620737755056194744441373516070742766559607e-10), SC_(9.9999999999999999992777598081273407055059061299743393915593151743907502833249578646352393441332759540e-01), SC_(9.9999999999999999999999454450729582094066659837527952782944517113060724186894219623178617291033880976e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105233394502985907473726659278550303184732202434504260789345486431540583425838155300e-10), SC_(9.9999999999999999992777598081273407055059346621591226404618735716849364207030606380957431987769005929e-01), SC_(9.9999999999999999999993528682867798618516309365510353101724405530968451500413162143963062004806230639e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105231811755278417303460523772333383854531860684699431374492186758830297146871285589e-10), SC_(9.9999999999999999992777598081273407055059948165754684065584387631408602026005831075909281813217032620e-01), SC_(9.9999999999999999999981035384165507871512908769087164436607266872633484100765931477060603545517266405e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105222734053363702811982163494605506793060725113630544768954654647105209812023090081e-10), SC_(9.9999999999999999992777598081273407055063398266221462880712700031435448922196534984496140600407755646e-01), SC_(9.9999999999999999999909381234224754204718636446233046193132426600548930702361095690017109530701971671e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105183768372769731063970448750422009268145531142617244383661811315298748743484577075e-10), SC_(9.9999999999999999992777598081273407055078207687600204458629088901006040445703139845030766108035034969e-01), SC_(9.9999999999999999999601808596782430605271883151514866997199912673140143207610222282235321803079030120e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105014639122484087222150063629963864648121537921854269254718901033274751036854862537e-10), SC_(9.9999999999999999992777598081273407055142487492206985634536399002479851607558953320936609027282344482e-01), SC_(9.9999999999999999998266799717531746905928312989510972463613602860585298554374532813980178944411260906e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215104717016122945046499084272240523227984375638140936743365745165425538764729992347493e-10), SC_(9.9999999999999999992777598081273407055255603042737381182561354660611851019431022135385657203008623665e-01), SC_(9.9999999999999999995917535197155829884383484168722554303976941254599635340707647255863588355011746221e-01) }}, 
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215102725790665501531229183158716008381067053690616140817202382403804703092034554668227e-10), SC_(9.9999999999999999992777598081273407056012394568250234745000476025502072455291846357443936178915533874e-01), SC_(9.9999999999999999980199948429713383224488491248149962173404309153772842854074994315273246306242901151e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291622069905243307814099402220104484050723280883467513325250524e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915597187651543085979744512004865322717363906e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189609051807908237591512322590233404735572721e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291616260955838582516869162702048574398870955836882680116365780e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915600726246964358640558381736203139822188691e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865799452329395949730327403827216704845423021e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291451232189061113974680535024384008717944933729324854176390969e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915701255619456739590171356738909876111377185e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239804157635194687686435156919609333588325067e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290960741225302136908653517475411190524384956566751139944242125e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916000044429206272771459776826693117760821158e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987779515125550947906736550572453781336336689e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290619059863514704108218850222868225264405583942757887763617465e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916208183977017051769186770309542191004642123e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676834654048392858335058710090636850060418130e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824279261979352870109238430763426327094464219147825800261006623836e-10), SC_(9.9999999999999999981446039011878694659584761713548171688923126494035166441850659527215047637408228714e-01), SC_(9.9999999999999999999999999999999999999939078576029825069321849766723652380561467103777104305978827410e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824244900848556066362421405740193340942839283911465517887097251275e-10), SC_(9.9999999999999999981446039011878694659584761713548171688944058013942778840878746201497917808324767716e-01), SC_(9.9999999999999999999999999999999999999769857136567276362693342240879065592487829244195684640164917324e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824215507817957094664184165630701546292116051869193993844765268374e-10), SC_(9.9999999999999999981446039011878694659584761713548171688961963152419323560838922369325831964940799368e-01), SC_(9.9999999999999999999999999999999999999625102559730491839280893661545609657412039027117724537862796247e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627823747430061278944871868568632140745143294259558342881104847032878e-10), SC_(9.9999999999999999981446039011878694659584761713548171689247098671973604651174724665192910196114569327e-01), SC_(9.9999999999999999999999999999999999997319916731188286638977219827790346433892449840959322498813333612e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627822893606048871654018979657525817426716729597503865806009581719421e-10), SC_(9.9999999999999999981446039011878694659584761713548171689767216430000448532405596416682067662128168071e-01), SC_(9.9999999999999999999999999999999999993115010633025453495397502811847272997625993371440599062517507182e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627820355316148917067447287780779600270309784587744398260585626217297e-10), SC_(9.9999999999999999981446039011878694659584761713548171691313448010281649903669781631039422583479972221e-01), SC_(9.9999999999999999999999999999999999980614459554435257309017658074184100566997953039494594619552461228e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627793001080399313068631001041125095990418382620660494056520526569336e-10), SC_(9.9999999999999999981446039011878694659584761713548171707976628670320306728088296025553882827658718697e-01), SC_(9.9999999999999999999999999999999999845900524314082848099597440215841016896719248447583467996646220010e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627738830396662357408362382921659569390522220598263991418281011442507e-10), SC_(9.9999999999999999981446039011878694659584761713548171740975389734217977512686719518411230839047178723e-01), SC_(9.9999999999999999999999999999999999579121146974999221563838011949822177576509978087254037227586734045e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627528939013326695139210882052932306803595308815772282719679533738312e-10), SC_(9.9999999999999999981446039011878694659584761713548171868833395767459080500034861382939696805641676551e-01), SC_(9.9999999999999999999999999999999998545449635147156438286419064427141744196293675120056317104715817606e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560625822573840999760844235380573410039179717427827088112810192922402368e-10), SC_(9.9999999999999999981446039011878694659584761713548172908287445910070958598622893079740968959868361215e-01), SC_(9.9999999999999999999999999999999990141955221139585444178076569968291098462988938815233715948433812956e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560614534695538623618535097885534624280275535757865931001863108923961336e-10), SC_(9.9999999999999999981446039011878694659584761713548179784442098622204781693629635314582083283494416055e-01), SC_(9.9999999999999999999999999999999934551496743450527259356653077801836488691680791083469016054984773033e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560576536334005644686890039637623044567672801833509961518045451653677157e-10), SC_(9.9999999999999999981446039011878694659584761713548202931627375719836534564992292492051559606515591450e-01), SC_(9.9999999999999999999999999999999747417450607018907222341252516241783484435221803859795877300709365728e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560414426100774107151877171242344345697076292579156639528486529428544240e-10), SC_(9.9999999999999999981446039011878694659584761713548301683138034072553898535132847302594215911060915174e-01), SC_(9.9999999999999999999999999999998949058188763341780574656359840563760001775192007557537283347519770557e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731559801016146440920191708236227804895166874535999751290659551494865496514e-10), SC_(9.9999999999999999981446039011878694659584761713548675349614454198054890780839870893250937154676502771e-01), SC_(9.9999999999999999999999999999995928141442258195371591810967032041939989163960441835654799868101480052e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731557311138412262872610146604059954348174491373488066914253639857009276366e-10), SC_(9.9999999999999999981446039011878694659584761713550192090308136972406724598797697412194036949574515492e-01), SC_(9.9999999999999999999999999999983666010234907146975039721280750687791286949541826222771533265114762244e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731556036103034301209852714122641870199650075162053217513665837230521425714e-10), SC_(9.9999999999999999981446039011878694659584761713550968794327412065245348402699820587534689890468678797e-01), SC_(9.9999999999999999999999999999977386725560014619652972630276649966105036290841444219825352135201028116e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731519804416647366451584623892014662416464255365203635894093212944331866134e-10), SC_(9.9999999999999999981446039011878694659584761713573039786966718293415314897331360091758479091850853833e-01), SC_(9.9999999999999999999999999999798953187944219710102332298996385884957485157748505637404721400267769816e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731347734272066967288510835230804727814703858807777073010426960499391691618e-10), SC_(9.9999999999999999981446039011878694659584761713677858504315956287414970257960026959380393878238089180e-01), SC_(9.9999999999999999999999999998951543429324385332211054940264686736930352104906350758157116255622913386e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573730699939597159851231403769512281542886488686642081834414221451255720934331e-10), SC_(9.9999999999999999981446039011878694659584761714072470870656498345086890096426261504455505230604929591e-01), SC_(9.9999999999999999999999999995761289068599073573328167821678227013021652468968216070740893606924592517e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573728200587698588444559916655290002651421069025297582696039267335019895841697e-10), SC_(9.9999999999999999981446039011878694659584761715594982872093382899231630259072883204049328509700471353e-01), SC_(9.9999999999999999999999999983452499567438376122747976879847871645253951302071363655202288188117520521e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573727238612464304213911692806681484970718576924095038024101987309543485030866e-10), SC_(9.9999999999999999981446039011878694659584761716180982322638924258918893200807059134938776343699744029e-01), SC_(9.9999999999999999999999999978714971142208482756265860740805068974897937845364113358212808389643076343e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573700594900877452190162186397013470875860351304093457667455279909777436098588e-10), SC_(9.9999999999999999981446039011878694659584761732411338150880543249329819280203138378343494914919750493e-01), SC_(9.9999999999999999999999999847500219974255568956674821616928473454789937445898669422055563539720555116e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573550051170605308248957970160896587248209938034099734429738378875677054839126e-10), SC_(9.9999999999999999981446039011878694659584761824116966402519068288346075327534275814446569326296562983e-01), SC_(9.9999999999999999999999999106103585231269798891035883640784786426552865214880678186779071974897853210e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573003765800147287352196508495865159370702714378384691426909026509925823504133e-10), SC_(9.9999999999999999981446039011878694659584762156893648712494654667013785051122617159712255852505918916e-01), SC_(9.9999999999999999999999996415761486395657808665948573825930309242762211183137723981536388733212103183e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466572220476994230944260764001888675450785481033421744723697534316786471722570748e-10), SC_(9.9999999999999999981446039011878694659584762634043988478756753080005475999519196518929775460079651492e-01), SC_(9.9999999999999999999999992558226644603018852219658255838962633701226203000858182583879478071733869144e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466569046723861033385502929533411774544468297963327006527309072269447248879234986e-10), SC_(9.9999999999999999981446039011878694659584764567376080551563212947937603087359285740398496766484131933e-01), SC_(9.9999999999999999999999976928150996789278966628646745973286082491441326142593927061117418837022355405e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466559222026453233657112890069140567242962586845199491936114429913215942395057685e-10), SC_(9.9999999999999999981446039011878694659584770552215479281625059075286319423722737538854050850667135857e-01), SC_(9.9999999999999999999999928543554824346363889777456939374096682552937913702355654888767775931335267579e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466457527317287214213749670462400514929161010397007062446085128489769085113938825e-10), SC_(9.9999999999999999981446039011878694659584832500841151559924460882520627954842933540249815074622871794e-01), SC_(9.9999999999999999999999427718213174070381238712850494920145113928635008250558073308734300983522122707e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466289153753624999423641817973106335706465662610355270080476312897627726647374462e-10), SC_(9.9999999999999999981446039011878694659584935067739212991659530302317955629591430200828228990019698431e-01), SC_(9.9999999999999999999998598513348559736457764176046144337929246818995242416398959277984014571749388974e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634463198063517866137271933047365169956031821609114634564336089489962503000557666813e-10), SC_(9.9999999999999999981446039011878694659586818044675816934800521308427954094708840585202714771063725557e-01), SC_(9.9999999999999999999983375535318616665058041150606891137264530329676532236926664392835864807544636171e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634456681116763990602139216203258965089230925756045334476588013161351086387251661703e-10), SC_(9.9999999999999999981446039011878694659590787925688239392961033268162594173965322536703881672121511796e-01), SC_(9.9999999999999999999951280924779949972653497604892083041979920232458352789408838789601547835472942468e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634419303776240427882385593654551119219864052918359257359714572314590374743866582946e-10), SC_(9.9999999999999999981446039011878694659613556808117898425923747074362671389866074580535403812632544216e-01), SC_(9.9999999999999999999767205278257062846629265039921775132535072856317376773366705992670913929737121989e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634258863003236804873183807476857548939232915257696885823951494651482096142687610208e-10), SC_(9.9999999999999999981446039011878694659711291345842438076433879423410898003765140374473594828268411287e-01), SC_(9.9999999999999999998977067761633698710242550711322314380199704276341959258207520136871382406419351485e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401633562475124474848198182909705912034212106555878389209913958517985318588782483102548e-10), SC_(9.9999999999999999981446039011878694660135504880429657184404284978755416517073784575024455052143325841e-01), SC_(9.9999999999999999995547501954697830340665174571731845361193508497262952369089484721524193505623708914e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401632337015607745965322695998667462041630152395617084780395808455909241522354388006283e-10), SC_(9.9999999999999999981446039011878694660882009133216637589617434954866450850753380042473689150176202400e-01), SC_(9.9999999999999999989512368109707179936908395981761132018147528706552371122943721275671519161949360297e-01) }}, 
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401624138166088198367511674428522070378155142637362154578160777079375018308048031683583e-10), SC_(9.9999999999999999981446039011878694665876442609599561825950331363560079353941910721432792479082400449e-01), SC_(9.9999999999999999949134735434017487309367125880946511702248256334455845002675756948415587794518423956e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949313139331809425235040808565398335447431763442803098424369528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401230337717018089137602395122971990459463759e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814582962129249756177303259926399817265448283e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949310394855080159153142940351419249040277282424331924934495207e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401258390773731439055624568017977009906326838e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327376203771360411615444240254653081481685177e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949232425918096164164125123801927673299509499457004630400578431e-09), SC_(9.9999999999999999947759024453118569571484923605709968082402055361280993320054917875538267815562298804e-01), SC_(9.9999999999999999999999999999999999999997488793091883081044052472426665383647237080051979741863989926e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722949000690204430490718398765889171153773949518516111640122190528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082404424080625066680371723160465492244549848068e-01), SC_(9.9999999999999999999999999999999999999990687467161586313153886110506196977872437050403097690865929867e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722948839260575608667720129149762660564683412867022897739561662990e-09), SC_(9.9999999999999999947759024453118569571484923605709968082406074156387875078295780865063077460538917618e-01), SC_(9.9999999999999999999999999999999999999985949589244296250401564545029140862917496342041371575761268668e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722943473532454700818063470675151861568357249266329105135410325538e-09), SC_(9.9999999999999999947759024453118569571484923605709968082460920704612934092375495111471770701969609480e-01), SC_(9.9999999999999999999999999999999999999828468184128193497423837665616905164309330631214917625493344476e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722927239387983346871047019217862724554755079343429497451866352622e-09), SC_(9.9999999999999999947759024453118569571484923605709968082626860306392466898572957075755612323035090306e-01), SC_(9.9999999999999999999999999999999999999352004258897842265450096149929574744008829514209671131364163007e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722913352455448547406850554067107695432747561584004228423449635504e-09), SC_(9.9999999999999999947759024453118569571484923605709968082768807549675295226487053684690594102150390903e-01), SC_(9.9999999999999999999999999999999999998944429816239960114912997880202634813837898550212973117107768535e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722692206010336584341538213340892733017219603487055569185063721556e-09), SC_(9.9999999999999999947759024453118569571484923605709968085029287188845211438288817305416844887017823261e-01), SC_(9.9999999999999999999999999999999999992453893559481090675586477465744427354548819615931556206967603507e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722288811184581303416467565897150841950195303619731812794552677824e-09), SC_(9.9999999999999999947759024453118569571484923605709968089152644404488650496325021577106980696364365843e-01), SC_(9.9999999999999999999999999999999999980614459554435257313371264628978585428572878198925323767974620013e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068721089579262042992665342966806745496419579282920602767235563655847e-09), SC_(9.9999999999999999947759024453118569571484923605709968101410762965553419440101158433033420930847019381e-01), SC_(9.9999999999999999999999999999999999945417609478202728628706996422868471504174900062455254746213410622e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068708165888895489234358189858178312988812980330661173776273182432343e-09), SC_(9.9999999999999999947759024453118569571484923605709968233512090308801881881590738801752374644811589349e-01), SC_(9.9999999999999999999999999999999999566113837026538499163423337283644965280394473776776870452571409122e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068682572589562640602762362955358748805636343817443121041437616094100e-09), SC_(9.9999999999999999947759024453118569571484923605709968495117616058018313988361805672820408545230967757e-01), SC_(9.9999999999999999999999999999999998814963452647375052505702102335785204977243470363293385726243258962e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068583408011408523838614916881654413788994554873062618764132297003151e-09), SC_(9.9999999999999999947759024453118569571484923605709969508742364720680672915324752922303082293597506264e-01), SC_(9.9999999999999999999999999999999995904533264318402837201131691789971320634572251207081581633458087340e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903067777224452076448765624133453294224583181556076872215376744021101831e-09), SC_(9.9999999999999999947759024453118569571484923605709977749261539157574795263071526724364750908804622089e-01), SC_(9.9999999999999999999999999999999972243453752963013516180184867941168417331097610439599260958484976874e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903062444191374105640202252818315911439322845908738689351223806736479555e-09), SC_(9.9999999999999999947759024453118569571484923605710032261612762661579263992209747872198830522639805560e-01), SC_(9.9999999999999999999999999999999815721631602309763287689646995777089907866234666852871659219358506149e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579903044491613082983178088015336813445010316522065942925692885004303768590e-09), SC_(9.9999999999999999947759024453118569571484923605710215766428664813714117903635912150416810019909636334e-01), SC_(9.9999999999999999999999999999999288822543345027177175435201691477232275835414673167189256780946354535e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902967901556657643847233385754180994190739771714537088727060014938699332e-09), SC_(9.9999999999999999947759024453118569571484923605710998642513445201511446119652827662281964189506952508e-01), SC_(9.9999999999999999999999999999997040943144315153243527577576070268129205240226260063439534329271184051e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902678091949468060637012897235553227649084652045355768975503761858813623e-09), SC_(9.9999999999999999947759024453118569571484923605713960972366661755272302191335454679464500002902350169e-01), SC_(9.9999999999999999999999999999988535177826366206843962401903522875951551544216082029300763682210597620e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579901501732676204161366776517368243572780527349225853740498743422149344534e-09), SC_(9.9999999999999999947759024453118569571484923605725985294911007805579273687059282517113616120152451830e-01), SC_(9.9999999999999999999999999999954009628432034923653913680060224216629149490107498280416080699503506041e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579900899333743109606830790090545333549561186156974009229076970531953334323e-09), SC_(9.9999999999999999947759024453118569571484923605732142800731318450449720066983446006939347375677315747e-01), SC_(9.9999999999999999999999999999936329524579117242747108556071113255727505167004569741349579176077137234e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579883781432858980376862024126314980254586915881218729237518460302336062189e-09), SC_(9.9999999999999999947759024453118569571484923605907115843568666856562584941625622605585221855412845882e-01), SC_(9.9999999999999999999999999999433927795843233487615821260252844631603136242358546650111699919402800398e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579802485750163205912214298690901151864692650721960791975715945135743664367e-09), SC_(9.9999999999999999947759024453118569571484923606738091152229756662257850564392286820222209325693133077e-01), SC_(9.9999999999999999999999999997047940646975674911401778180907785960190531120834657549343416362251839204e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785579496430853355382739305693788543093937734027429351004543853164188908641912e-09), SC_(9.9999999999999999947759024453118569571484923609866474528919672137113748671427803376343708669277056801e-01), SC_(9.9999999999999999999999999988065384299375078695054010954455115808598781464087503336228166537987992360e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785578315595448196503582613758108979420835428630067915829614843595874920198153e-09), SC_(9.9999999999999999947759024453118569571484923621936550487957595037673746723527590422830105781902892646e-01), SC_(9.9999999999999999999999999953408462698994121488107222591773651582046608687188220752648103945026583013e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785577861103859325760391822420695463887084256565464211039611805732066542529341e-09), SC_(9.9999999999999999947759024453118569571484923626582200488327975218321223101307794780394947064280125245e-01), SC_(9.9999999999999999999999999940069364553129654899878256180503000246254991478585940379894569887497477979e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785565273105352760973235124378594775037269989494557191010093496289995153324146e-09), SC_(9.9999999999999999947759024453118569571484923755252206047697134357657510575268764867187224409902179850e-01), SC_(9.9999999999999999999999999570617978321167650102705457355036239643017932408333074348850660096985132110e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785494147720075223479280602802330292124947149086097649139888858062409511962260e-09), SC_(9.9999999999999999947759024453118569571484924482270382471876332003554494711447044009299966766777731566e-01), SC_(9.9999999999999999999999997483123912178352766996720923162900119763966549082544858143501452499257965350e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785236051568378505645939056690856193059139393057094426825341813357209171055769e-09), SC_(9.9999999999999999947759024453118569571484927120436668903310947835347857921185200615147603212027568609e-01), SC_(9.9999999999999999999999989908132464907450296535226411384644131371954814862894060757166143711989049252e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227784865981569424249069660342444306537403821142970009683063465097545440832895289e-09), SC_(9.9999999999999999947759024453118569571484930903159458230554877366966151610244264345871309538608388747e-01), SC_(9.9999999999999999999999979046765263027957089777786231309365197545169884881526548507696411221188188088e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227783366520821597694080392309760396557180338860653301394255166326970401543218385e-09), SC_(9.9999999999999999947759024453118569571484946230109382659009747363270396862916793745245561172647569363e-01), SC_(9.9999999999999999999999935038351090113233798238883887907338503731064453263170285859164067276687677221e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227778724777275707359096521654037539794789417941150756566574890533170670019911911e-09), SC_(9.9999999999999999947759024453118569571484993676346967085228490839022178946499104842016330126351835549e-01), SC_(9.9999999999999999999999798805526891086874855481591445556546876900397593704100712282668152972658508378e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227730678436474634235619239322916377614180424562255074417094619002647843145436132e-09), SC_(9.9999999999999999947759024453118569571485484788808948819280484389164923628203746973169058744339433454e-01), SC_(9.9999999999999999999998388669737387100202845616569557425809256940044773122692594908685579791930416367e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227651129227986322044281658037661014107617373715034102241969959766525552436017233e-09), SC_(9.9999999999999999947759024453118569571486297912284702058638817634236474686819988850060627285648508278e-01), SC_(9.9999999999999999999996053940722735938723791464898039558628335707788702770823561118156067007740790935e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740226190723115101098594572399666165573233060919552582447798299343636211133048784690e-09), SC_(9.9999999999999999947759024453118569571501225659739222403576805881351656795469835186746330549451679073e-01), SC_(9.9999999999999999999953191760322436725089653169964866473326094969388955496787795926828429358073237027e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740223111748335715265538817210280356053823988811347115350378470355046138286157290731e-09), SC_(9.9999999999999999947759024453118569571532697835540174749899210195630476335765608319498975918412177234e-01), SC_(9.9999999999999999999862825408608611088025037973920406095113541653179170496073278711934956287391390437e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740205452575545308939402689864474602896345616850202576472657356022571417141428145737e-09), SC_(9.9999999999999999947759024453118569571713203565655288830351306223687211093441296975069534179021966017e-01), SC_(9.9999999999999999999344537623324642963833293419321882859006713356912371610495552047747500748403102291e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740129651266693191643966950947436417946069543471603489344734473468559304762255684667e-09), SC_(9.9999999999999999947759024453118569572488017355657162713723525709519800016848807412636364162921558224e-01), SC_(9.9999999999999999997119807566436969510722402742842555855320720929262505316087415826332266431552052197e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739800638187968409664655891313759345670236465682379122831274410479629017911552530765e-09), SC_(9.9999999999999999947759024453118569575851071033058310203867614751862149115671003622820978088884425159e-01), SC_(9.9999999999999999987463440197158656388716618369174614375272998992497331147687893444050288599726558306e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739221661699795825160496607280776851726203110539011354369865178199026132081928202307e-09), SC_(9.9999999999999999947759024453118569581769161022746462708964520271183698346584973302327059519339165345e-01), SC_(9.9999999999999999970470773250183626366814259010795074887433052608752435579136683041688797055100772595e-01) }}, 
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777735348060787581154711370406874911907454974268753223670460471094725822170726226146985e-09), SC_(9.9999999999999999947759024453118569621363720129939654670640056563901072890106103717338918761264994666e-01), SC_(9.9999999999999999856782546644439786288471934899021505153116354410712951491392831149671191440380943657e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587171546075661726577694028335342498674492523990483662786651778e-09), SC_(9.9999999999999999584726205405478205084209634007503279450517312243145817357777540109405435584199863140e-01), SC_(9.9999999999999999999999999999999999999998868757284550027389008386968063566409637117078118907197067940e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587110036260124809973070790074572922732249153701069940628216436e-09), SC_(9.9999999999999999584726205405478205084209634007503279450519084908209641729055437995947093049751833578e-01), SC_(9.9999999999999999999999999999999999999998228457407613936739729763130054921218429679447511468273899815e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577585362579311281415358318530955040105257936996716398908971059018e-09), SC_(9.9999999999999999584726205405478205084209634007503279450569445258939236813815709710380855906466883465e-01), SC_(9.9999999999999999999999999999999999999980037922132410433220288395518415303878188778570566577725921349e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577580168867574216311108211240084231468169517151158952331439189589e-09), SC_(9.9999999999999999584726205405478205084209634007503279450719123993422585549935836368575415701910366685e-01), SC_(9.9999999999999999999999999999999999999925972843948451049824895817612405348696082954961484127800792092e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577576550871259968617790226824722822218896082755881706475465921672e-09), SC_(9.9999999999999999584726205405478205084209634007503279450823391834438350142116056613704076933000348489e-01), SC_(9.9999999999999999999999999999999999999888310520064913105158449414864491183642247690373623409855141855e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577456292993530924283051981846584690908873916802972242357682283464e-09), SC_(9.9999999999999999584726205405478205084209634007503279454289130377776957837621095327417907686328838402e-01), SC_(9.9999999999999999999999999999999999998636459841626632836988686327477544647527795330176194796697082810e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927577092449780293088985553485519654398240126970385178930711208827476e-09), SC_(9.9999999999999999584726205405478205084209634007503279464774808918451754486664496047503602982822908772e-01), SC_(9.9999999999999999999999999999999999994848954341461445605136270128735817338283756478501243733947654214e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927576781212796761607840035866400371391593912909393045397463739976239e-09), SC_(9.9999999999999999584726205405478205084209634007503279473744416816970168165374908585837073625858477225e-01), SC_(9.9999999999999999999999999999999999991609064894328219659726716483975822074816923788130535756497063049e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927571824830073443972033393198205511581451136591821861009607772994230e-09), SC_(9.9999999999999999584726205405478205084209634007503279616583513632253796250641569294341006679296995128e-01), SC_(9.9999999999999999999999999999999999940014514982473055058552935289913977188640020350600135457308165637e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927562783856595272313701367114315206133953274314115032024457521280443e-09), SC_(9.9999999999999999584726205405478205084209634007503279877137340494225900398176562514894948638422805498e-01), SC_(9.9999999999999999999999999999999999845900524314082848507159562568845086457067518958868870661617658564e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927535906407224062231205271442428646578974652485817661791126497680415e-09), SC_(9.9999999999999999584726205405478205084209634007503280651724535873755193912440886199936570843608801856e-01), SC_(9.9999999999999999999999999999999999566113837026538500213522783217109270399941056737067664778738570030e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927246257818833397991863506115497658955223989912573379239550210976487e-09), SC_(9.9999999999999999584726205405478205084209634007503288999171670031009558176981203912735999936785457305e-01), SC_(9.9999999999999999999999999999999996550953510461338422090398420440145868421890571044628665523401179963e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670926672655170227378476221834251210231670359640053010203127913293236086e-09), SC_(9.9999999999999999584726205405478205084209634007503305529954063464747586214942756674643863380141265322e-01), SC_(9.9999999999999999999999999999999990579911293756602252336535574564971392011308426888653431764338370246e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670924450156853877287215350072253952977259669803660096971263461564802122e-09), SC_(9.9999999999999999584726205405478205084209634007503369580627690306610541408202880105602350019285501290e-01), SC_(9.9999999999999999999999999999999967444329012656361346917078274470831538151138178797214585237081776638e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670906381793768622962821939326575141819627152491808173128647013194846582e-09), SC_(9.9999999999999999584726205405478205084209634007503890296804810057484388982260656698913512036780534801e-01), SC_(9.9999999999999999999999999999999779357751952749080870950072893445742772002105971052733244750316186697e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670786856684526402984504603089285514740465332136088572546286159978308679e-09), SC_(9.9999999999999999584726205405478205084209634007507334917530039043511511143464325907069992473068581529e-01), SC_(9.9999999999999999999999999999998535134987333437820991172553463396698425678396635503288748695341193063e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136670384499554905452127237109694299988882821077901398131880075214382265172e-09), SC_(9.9999999999999999584726205405478205084209634007518930537198767244654677472788501036883740767974829586e-01), SC_(9.9999999999999999999999999999994346710451642364336290972629054342050222070904185794081970490900393571e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136668667946380142528906854118590350909821953241827374244052605332981016925e-09), SC_(9.9999999999999999584726205405478205084209634007568400265185071967774742869063793362360486833142068914e-01), SC_(9.9999999999999999999999999999976477874771338645958100215641553552309309210460132717424144909609874175e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136662172669780065644836372959362045966473658699582041845363606731951885392e-09), SC_(9.9999999999999999584726205405478205084209634007755589087136941734753021029413188595539452684220248671e-01), SC_(9.9999999999999999999999999999908863872495571475731480763866100785218706844869651779432772488654033407e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136635807847250507036546506847384632202907111638309723797477345602326620238e-09), SC_(9.9999999999999999584726205405478205084209634008515402775474675257086583626502601397001417650477700807e-01), SC_(9.9999999999999999999999999999634413486426920844331804764834065091078411916109534570183717540735621628e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136622306749988811501426875611736628802898694589611791966838400985916221274e-09), SC_(9.9999999999999999584726205405478205084209634008904493902316677193513640356158375976695159809894555456e-01), SC_(9.9999999999999999999999999999493870861811545675747695601659494391071907783757480990771450574553740023e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136238656593828231343420951841560437506542165361603970158167650996120580139e-09), SC_(9.9999999999999999584726205405478205084209634019960993139393017026717323078260979025160503382515464282e-01), SC_(9.9999999999999999999999999995500180657543286201342585040918038314736099827062966990431119956965472294e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678134416639889062073035435082384496717167143094858001198415296008304495025612e-09), SC_(9.9999999999999999584726205405478205084209634072470098069238153543797185811995795079904383089386399211e-01), SC_(9.9999999999999999999999999976533499296954794484000565463325883931610146292464865235185156931131780737e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678127557270288266271986712107535948692653549530026073491349232711445582384099e-09), SC_(9.9999999999999999584726205405478205084209634270151797242793692332754424291330363379899928220353734607e-01), SC_(9.9999999999999999999999999905129391303609969172279880345350282749499073281466661574697777230872060598e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678101092127707077002399382867361235872434760409435679971367967462474296110668e-09), SC_(9.9999999999999999584726205405478205084209635032856631476095689275477385200192507605025604909952321630e-01), SC_(9.9999999999999999999999999629634701717664889884434964562333416295995395342566308697308263330234355885e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678090905962345785939656670408850332804805951243250356009883578051957699615485e-09), SC_(9.9999999999999999584726205405478205084209635326413998096086289249961774788541561690847709778556690112e-01), SC_(9.9999999999999999999999999523599585690193138384676086111155131786468700578965403724005291094635556205e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937677808780973687259985636193389265841798824465507609482183206180519564864729260e-09), SC_(9.9999999999999999584726205405478205084209643457036837090960928572445220814856920953298122987625584210e-01), SC_(9.9999999999999999999999996586757815936682626583914766280506019234838400331168951031120746694270853569e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937676214703209514204744692795009212335282028037217233717325397737065981919344088e-09), SC_(9.9999999999999999584726205405478205084209689397118706998182424933389277798398951013933984278631390991e-01), SC_(9.9999999999999999999999979992856707357104523313014372229470775460212339581033882224853277679820044880e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937670430195542765463770703080331123764598003517802505264600769642924073180362381e-09), SC_(9.9999999999999999584726205405478205084209856102132577760627083827734088481966482314373663268254246898e-01), SC_(9.9999999999999999999999919777759087170701019442593978416399571698979459234780224849424409611209652512e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937662136105405768592358666520412217666475621369621365165475299569648643998316545e-09), SC_(9.9999999999999999584726205405478205084210095131362201128621322957623963598743965897900669045962503626e-01), SC_(9.9999999999999999999999833438613901007820841630244038025252650177657065618500849256234287958408322747e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937628529861628900185965380533021378737593402628191703856782539416562543954417379e-09), SC_(9.9999999999999999584726205405478205084211063637181144218562737610591044064620159902269306483520092800e-01), SC_(9.9999999999999999999999483607069670501877676370746550685425442859453887132839460223831148833372326291e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937524498085285969231986338123534146764673006823572319904316653075123603308610749e-09), SC_(9.9999999999999999584726205405478205084214061752097291612868793873894162363683017509596379799805671993e-01), SC_(9.9999999999999999999998400665542235046114142421706256696630883181278938556965319237218674075886266184e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443936447672937386777802909492236510751219878611254815402649334649323191142833576880e-09), SC_(9.9999999999999999584726205405478205084245095015697029861035698059754885235842519922498614621813165596e-01), SC_(9.9999999999999999999987191218665130933096807498027739924179257874984640654410574348286117415878749922e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443934664798596334417258335185973788356139645655672101161148166957023926832399624725e-09), SC_(9.9999999999999999584726205405478205084296476068135328958062259960730216914556232839501383325392027802e-01), SC_(9.9999999999999999999968631998299997554256467627500941593572295577849190457644197015301554208192636407e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443901933855879768795845276809992031369545162211815523918762408794330084088653092411e-09), SC_(9.9999999999999999584726205405478205085239756391011113405364757886223563861089868522859386398747383246e-01), SC_(9.9999999999999999999627912091883744722490870873583559566519126541217559435220146368151934003243123220e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443832927196539834685489096471280805393082855645419779179513537998363502905194307959e-09), SC_(9.9999999999999999584726205405478205087228474664921628059219499032792925304756316277172477506834337829e-01), SC_(9.9999999999999999998909572179831628898197144378936152971048048898447329120508434143164034266893512121e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995443437145935474851626763343442080486658635403774537652994253187532574678847289744029e-09), SC_(9.9999999999999999584726205405478205098634582914184277144989291532470413766084914522835024446636835173e-01), SC_(9.9999999999999999994789600586006509138285757895621734642909056578637078558124383183961738379988162254e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995441738270344645041922130085321820250207535694819125184356947723497875274980160260964e-09), SC_(9.9999999999999999584726205405478205147594856674728137260112710269546609474051208170685268173434315853e-01), SC_(9.9999999999999999977104783581715672846610547876785476089129773595271783251945750612384324465931941708e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995434364356925817763649755397547681925012975382611448458940617764048185679572273358093e-09), SC_(9.9999999999999999584726205405478205360105308659024541402713787640535750464383516725028934072767609507e-01), SC_(9.9999999999999999900344419184609625282478583596551119103946719131052064540959650972128486199775946576e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995421388208646640741363019290775557520252742521038843303487105785000232956051189368799e-09), SC_(9.9999999999999999584726205405478205734067813939119484542424577899218832637001515621114858609878521067e-01), SC_(9.9999999999999999765266365808317369481200548678379498027053426819217476346417033639958675984505111686e-01) }}, 
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995334572213803910885552897979640202300207439772909318563843591630206579032521264592419e-09), SC_(9.9999999999999999584726205405478208236037291420315785973511871633854189595679855251773516364868795023e-01), SC_(9.9999999999999998861536280964841276179670188840754130029217388695466972886705158646337862189871187961e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853390937959930959941057659294221005700536473639795358323599804e-09), SC_(9.9999999999999998865797838816041488988492382848663221197878562989779706730272287496519927143373368353e-01), SC_(9.9999999999999999999999999999999999999996910332533889451025539087541978773756220542621035616797826657e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853113300321985688975054957984612552806501633688919540179241043e-09), SC_(9.9999999999999998865797838816041488988492382848663221197891786250897732587665230469254364501931177229e-01), SC_(9.9999999999999999999999999999999999999995161535683041119286248656467547096995278248086300926430614447e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905845225781631627239224391890934029781271695808578963068202953554e-09), SC_(9.9999999999999998865797838816041488988492382848663221198267451164299995787145432431111045394063126433e-01), SC_(9.9999999999999999999999999999999999999945479266561354969010239868089944507083420072326744698722721398e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905821782858802799169390421862730770669302099399385400361729696892e-09), SC_(9.9999999999999998865797838816041488988492382848663221199383985263313004213884272440988853407530520101e-01), SC_(9.9999999999999999999999999999999999999797815895265073926299136764079516453289466584125051557187254982e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905805452262750538929417081253816798196060527695825273066739289448e-09), SC_(9.9999999999999998865797838816041488988492382848663221200161775109856098204801135107340429369255305691e-01), SC_(9.9999999999999999999999999999999999999694951978254302682057881087623056815473982702463335133062447721e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905262642748113571901321426273286868466275409531709674743767212763e-09), SC_(9.9999999999999998865797838816041488988492382848663221226014580956044692840014313187258652185363363918e-01), SC_(9.9999999999999999999999999999999999996275878192607264518605181786842104414784404875834776162970433210e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333903620359001625296434209159907742297269269750473514679322816116424e-09), SC_(9.9999999999999998865797838816041488988492382848663221304232890874043129874726105865566383851036809002e-01), SC_(9.9999999999999999999999999999999999985931385042063172066680615294440475364238048109078992947072718111e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333902215524664298599191264311119803018652071392881640680525560430148e-09), SC_(9.9999999999999998865797838816041488988492382848663221371142015326764517802586714904378516344633496335e-01), SC_(9.9999999999999999999999999999999999977082549260061528073028016109168236225183692356344319236878985025e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333879843836828090227928492319418091790829954214965125085328233416925e-09), SC_(9.9999999999999998865797838816041488988492382848663222436655582213760977609096174696820256970735529868e-01), SC_(9.9999999999999999999999999999999999836166722696822593142828246167874730693386264352805657565373684204e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333839035479669241100077766099659306550037103632078781982057781343620e-09), SC_(9.9999999999999998865797838816041488988492382848663224380266565590207117991060981272443226913654512737e-01), SC_(9.9999999999999999999999999999999999579121146974999224694189577802024920777670685805256806669743527972e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520333717718394058120046039582352142231543428655188517886620760150663987e-09), SC_(9.9999999999999998865797838816041488988492382848663230158328621535154324702089259588249760727644190222e-01), SC_(9.9999999999999999999999999999999998814963452647375061053459087648547364633122509136386901424011992627e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520332410327870887039583466307933849308155205731442137437206471902440094e-09), SC_(9.9999999999999998865797838816041488988492382848663292426421662045406159661262628391280510376689344030e-01), SC_(9.9999999999999999999999999999999990579911293756602297485662152612745402743728874271229173460761793036e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520329821250288910768192838406327983092839128998484591796588460285686976e-09), SC_(9.9999999999999998865797838816041488988492382848663415738409095276558440284323067003536126797295273157e-01), SC_(9.9999999999999999999999999999999974271709151312756047649692862056755937082738088260853777748768594081e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520319789531326618580367693135512931268016959633739213980700766560293871e-09), SC_(9.9999999999999998865797838816041488988492382848663893526796443500167867451930107221620689557450236920e-01), SC_(9.9999999999999999999999999999999911083451753335956047138007174169300842721460922930881846618711406855e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056520238234130700895833458879586645194588484245356617389260597834401605734e-09), SC_(9.9999999999999998865797838816041488988492382848667777828528875488951240210219318433349946898506981829e-01), SC_(9.9999999999999999999999999999999397378505840878009411491092391118568727790703680362181680872900105130e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056519698732122517440161093280236084419365978162625222650447674638768322629e-09), SC_(9.9999999999999998865797838816041488988492382848693473105223728493681421304402287443501584530428334177e-01), SC_(9.9999999999999999999999999999995999138195485116416392194295164838747924111411338968414496558274653483e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056517882607621032715920100325014740214505018695163145980556089269471929134e-09), SC_(9.9999999999999998865797838816041488988492382848779971062358456016498287528024787010316425011094362242e-01), SC_(9.9999999999999999999999999999984559648822034048749151181648388526769189191386336567281730186208246006e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056510134579689415801347150453092174495742110540493234143273308617799446398e-09), SC_(9.9999999999999998865797838816041488988492382849148992342210017177370500854495007543155689208463929344e-01), SC_(9.9999999999999999999999999999935756010571201682857121366624721921559931568965532615916894082992823957e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056480816766958141678165263160702723485089222671532571207741031634153316029e-09), SC_(9.9999999999999998865797838816041488988492382850545334336847794013560846462890139413186449147433582615e-01), SC_(9.9999999999999999999999999999751087609854148912963654136724607900591786264614614720781652763073714270e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056361813531652392459441884695892431860681487371901472469744347842572382131e-09), SC_(9.9999999999999998865797838816041488988492382856213192866345844351293845092164545655637136490108793259e-01), SC_(9.9999999999999999999999999999001504503314101192549208788611380347735492328882402855507248498846211137e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634056300873456955585515004997800931057276522204380994328329780145595943153287e-09), SC_(9.9999999999999998865797838816041488988492382859115632630030645556395220404625694916597348877717828763e-01), SC_(9.9999999999999999999999999998617652329995849768393037925872280530385576078211701178186787496077345128e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634054569186859881825280700324684723606663796913822799433843865402087126752726e-09), SC_(9.9999999999999998865797838816041488988492382941592000809642572463819329625493378581247191321760277064e-01), SC_(9.9999999999999999999999999987710024351199186180979020897038970378232714043237160209733920805865006990e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634046345126849418975672893609811927657567481289630585209228299959374964415825e-09), SC_(9.9999999999999998865797838816041488988492383333285626261468880313144103067332952643139564625399433182e-01), SC_(9.9999999999999999999999999935907933129258276352039615791453206930401051283316718370534624928205425594e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399634015383902902721245969711480249805308133888217272756254958897883320676685654e-09), SC_(9.9999999999999998865797838816041488988492384807899629646569606968594826164721849183782723072514157099e-01), SC_(9.9999999999999999999999999740887937507957815141336736581392769708464643479196837238055570063201379650e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633895927851701977707093856700717973844940710410678477622369236368097684964561e-09), SC_(9.9999999999999998865797838816041488988492390497324769717365102924175091482701150150500900318210755729e-01), SC_(9.9999999999999999999999998988452613174095572104687122345663360747648579133676239671837024442543978577e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633849950427352014278838835572623270156278473115514806135802142981675207599116e-09), SC_(9.9999999999999998865797838816041488988492392687126888094746041738236925922512434838771472792614663910e-01), SC_(9.9999999999999999999999998698847876912856968817402686696679714720389910427788390589217596034321366739e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399632576519272132913485599994320858843661671610808421858913891672932554641782996e-09), SC_(9.9999999999999998865797838816041488988492453337811016918948376906836729261217949213965911993561963065e-01), SC_(9.9999999999999999999999990677700562375098806875009263977879244407925157315862364529263969447948541032e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399625381310161475394861281968708737556415048480432404601191218295730000214416098e-09), SC_(9.9999999999999998865797838816041488988492796029564098963838103304952393691985394018445307708995214345e-01), SC_(9.9999999999999999999999945356183180810654277164132742420037484734756712782035416954223292033986885736e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399599271704218850626830742743733660772535153384436434794105091284630620855417812e-09), SC_(9.9999999999999998865797838816041488988494039571828840982811721669341014274841201975654781548259130374e-01), SC_(9.9999999999999999999999780895784413285333230312662137236447309333467707070691893999248188530708166885e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399561834563911399564094449453959880212782501507374348945218605517763522514359190e-09), SC_(9.9999999999999998865797838816041488988495822619276806883943666606237143903917978163332243669235386763e-01), SC_(9.9999999999999999999999545084985996453745011186391534647771426533060833283555741214471026176163039178e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291399410145633275233603693330727435148882565499689785552389149215119886118303961366e-09), SC_(9.9999999999999998865797838816041488988503047224533359060402373909730740422168328122566585712553385918e-01), SC_(9.9999999999999999999998589619703377352389884096383310428107333575542415729452708492486530576071062497e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291398940576079164521698479749771413845295046698755227199537293922380496001723590563e-09), SC_(9.9999999999999998865797838816041488988525411774502282603339187778849287947943732318388831230571743912e-01), SC_(9.9999999999999999999995631873183271375629248169544454257657446928365561386211733317998956925491416114e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291394080096691718364027522950639324650461725454048575275463263213469170485665173361e-09), SC_(9.9999999999999998865797838816041488988756905561060329695963450218162407043439457786492223277383281056e-01), SC_(9.9999999999999999999965016459836271856025140528459741172270247688045495858786624070651389316059110962e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291386032714066974077761764310201277061452262507315070646896712213682601461452353955e-09), SC_(9.9999999999999998865797838816041488989140184436904369516788649679768748886709516527943437955996209921e-01), SC_(9.9999999999999999999914327232338598927288952010091871049103089231710195318257092179229846051600946728e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485291238294640976911538192710783149084534899778002027207333181167184678510493153798238e-09), SC_(9.9999999999999998865797838816041488996176619165285769622728537940692146017293241117737590051628027959e-01), SC_(9.9999999999999999998983747794758051056176412681764891924749292498353438533149143039388545655872842934e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485290926818403657769643397516923527842518553585309526386855039744685745811433036239091e-09), SC_(9.9999999999999998865797838816041489011011537257130018328659246225575915302639323819482058435244070880e-01), SC_(9.9999999999999999997021806802286496807650237625441881458493589844422561919158146850950531402138748111e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485289140375483842262671371188373324115180820058779232965534076960784350535923208009321e-09), SC_(9.9999999999999998865797838816041489096095826894493806925374235804996370151675855606777510471728229079e-01), SC_(9.9999999999999999985769277154236769915899596443318976972391034006475007197492149767871365015030342957e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485281472139088014026847596310324084087689299026278213506906472543755556979323927164876e-09), SC_(9.9999999999999998865797838816041489461316813959563279175249839642631511623271816240877416042972061978e-01), SC_(9.9999999999999999937468233535545381516089346945305567586522815182762523263259918568474370248381050519e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485248188412155238217703456887589218004254327824719886575452373885793240138720061677993e-09), SC_(9.9999999999999998865797838816041491046546451664241035303319676902535869699167930487943441100131837826e-01), SC_(9.9999999999999999727819148219497451979972376981550660324502958086097159778204490543305754095642297756e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485189617806368002957783660747902750390243555201154642723370366857692210046914740733156e-09), SC_(9.9999999999999998865797838816041493836133698902814972812714720652761673376946028637859929719084114031e-01), SC_(9.9999999999999999358891895736578948269198241772952829315555330238321289313236541182004083706262881760e-01) }}, 
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841484797755344521761336753630092657204359115626716439741545021919787464944285335480069360e-09), SC_(9.9999999999999998865797838816041512499668274739881593355279162520531809713143546349771725099307094919e-01), SC_(9.9999999999999996890610418073710507466044201240894392618549939258801257618214880154255704169895375792e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124076239811402829583736901454739055881209977828459629139512932076e-09), SC_(9.9999999999999996080216063340647631391452331190013712049207220433871972331669378744024884163886411814e-01), SC_(9.9999999999999999999999999999999999999989322160265823321628084304441224304335345322800638613949473240e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124074456053836048323782281749492463727799185860666389351005195440e-09), SC_(9.9999999999999996080216063340647631391452331190013712049365156708838989481861657988304167124297390966e-01), SC_(9.9999999999999999999999999999999999999983278347232280758021617456947576402797201977299899367543835229e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124023780571753792175678266845941824275650479959136341366664944142e-09), SC_(9.9999999999999996080216063340647631391452331190013712053852031506893212401878910082689723779528026687e-01), SC_(9.9999999999999999999999999999999999999811577245696126621546812821770345625767406512521631340170837106e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123873165218256100187292260562953657308380372366068611833043336594e-09), SC_(9.9999999999999996080216063340647631391452331190013712067187715866281843582288588906422297752417771847e-01), SC_(9.9999999999999999999999999999999999999301255073292639192158867453463983221028539659525333525127146106e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123768244918206545804278303487455545182896078820442499007637194579e-09), SC_(9.9999999999999996080216063340647631391452331190013712076477499224089688440665691276579706732760074326e-01), SC_(9.9999999999999999999999999999999999998945759074995660714315924216622563514137898350238151612656443715e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796120280819415597218587174070031906904993060651059297464167459462018e-09), SC_(9.9999999999999996080216063340647631391452331190013712385258806372785600039101470791065512940159926869e-01), SC_(9.9999999999999999999999999999999999987129496540949369376004744419701616934271878571437679938453057820e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796109729526437885746009020134635610703028064362130879302411891652109e-09), SC_(9.9999999999999996080216063340647631391452331190013713319484364833863642518609645919505775264783700246e-01), SC_(9.9999999999999999999999999999999999951379099061492584193175985572189778751077955761691769533143188407e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796100703790958265353130454286839384537502982126201387774093139105838e-09), SC_(9.9999999999999996080216063340647631391452331190013714118635026916910626244969226887294653027982733630e-01), SC_(9.9999999999999999999999999999999999920797668745560724479867458467101119734226242920787262576045575517e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795956970874359359125239042408001738545309974029205516250350028479629e-09), SC_(9.9999999999999996080216063340647631391452331190013726844939240296569896961000297850273249502187903374e-01), SC_(9.9999999999999999999999999999999999433794899497556322815276179600826126789609977036050873720831942020e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795694786624382565915203169748645550281629125648187342538473048985096e-09), SC_(9.9999999999999996080216063340647631391452331190013750059082556350592311007013259279581332009562554598e-01), SC_(9.9999999999999999999999999999999998545449635147156476116655627676735966020767280837801139788477430558e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710794915352427203058231314363107085610402142239333738643566211538870229e-09), SC_(9.9999999999999996080216063340647631391452331190013819071226345919003056268423243469580204326102606514e-01), SC_(9.9999999999999999999999999999999995904533264318402942797088665494168473098099097473981074850292901263e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710786515670900938843996318872224347171224622601655999124970801465947886e-09), SC_(9.9999999999999996080216063340647631391452331190014562790236077312819648013936021841096093767522887263e-01), SC_(9.9999999999999999999999999999999967444329012656362107528272653614417853100088316564486519790276371157e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710769881446658099416786494431793772812759408123085644810131337913586554e-09), SC_(9.9999999999999996080216063340647631391452331190016035606644991402861406758161331366125344117718485375e-01), SC_(9.9999999999999999999999999999999911083451753335957698366782734742280036857651229120840445266045118002e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710705429974086721663347427606689012360968482504999906035184983684405357e-09), SC_(9.9999999999999996080216063340647631391452331190021742226021766019755166635677073282552020915042484058e-01), SC_(9.9999999999999999999999999999999692705877798146209180980202889416039697765337697847566573070366550838e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838710181455400413512864239921708286433768946879981335322103027760587063180e-09), SC_(9.9999999999999996080216063340647631391452331190068135633895407621246050028898343090605287444857610771e-01), SC_(9.9999999999999999999999999999997917350069034595233007099170449693303062076961738535139839024391567717e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838706715279861272005238531471922276780683297726262167817070902226046740195e-09), SC_(9.9999999999999996080216063340647631391452331190375035440925593210805358921401995417900921562182816958e-01), SC_(9.9999999999999999999999999999986173087681510939890725703967634438409829678474189534404127411730082082e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838695047100266764690485973105251123458538453116005753338117883318460984191e-09), SC_(9.9999999999999996080216063340647631391452331191408151630659817233526519261501640108258170968253225980e-01), SC_(9.9999999999999999999999999999946638401340557907902068705705193389311531369534416754397949971069919449e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838645267814025399252193391231391610761187865616878563625763645035454610811e-09), SC_(9.9999999999999996080216063340647631391452331195815676053199378411595122696629096424049469650269894756e-01), SC_(9.9999999999999999999999999999777973833582677083761839003282867801622797968248109465281412093970532925e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838456907652600906277764508374082763528944905521246879493056328469114465692e-09), SC_(9.9999999999999996080216063340647631391452331212493336067980148975477582910497976898386563705056079773e-01), SC_(9.9999999999999999999999999999139762890673116244667382362441412074498611806063432540267177904913471882e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452837692339408111212715910642027715591669333663441661466081956482957037304491e-09), SC_(9.9999999999999996080216063340647631391452331280189228571281097872395179001384918627759255178010562392e-01), SC_(9.9999999999999999999999999996549216054525497749419450125046994409842377301546699750908551857759948389e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452837300813532278511617430408256716024832631294175412502278116661296908596209e-09), SC_(9.9999999999999996080216063340647631391452331314855452016542920727232708657487746454216181190133667741e-01), SC_(9.9999999999999999999999999995222629283209491907710975058103865056437916859896142418379002215591545389e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452826175127931132068008208047076488922744549354520722489181194669299931469263e-09), SC_(9.9999999999999996080216063340647631391452332299938499748177477830573433501562306992191853638161594802e-01), SC_(9.9999999999999999999999999957526047138001717817681444962935908587826610628982162599146333256723086427e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452773337445757009727994440521127767195988267674664956710257796866599342197140e-09), SC_(9.9999999999999996080216063340647631391452336978257378882822866917874417712819150609767043015561919030e-01), SC_(9.9999999999999999999999999778498875434179822287521504176714593801678029034816487651111047904678329483e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682452574418747627839472334610236005101556400781172545186797429375294545797210105e-09), SC_(9.9999999999999996080216063340647631391452354590784321375271123498673675322951774791775873344890407079e-01), SC_(9.9999999999999999999999999104512991501654557927672706922828054197266287565841481519793604528414013684e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451806941265813435034021585441597656144334603104741556337828883830192759239459e-09), SC_(9.9999999999999996080216063340647631391452422544264579097889755819457610418095005758362534702005887311e-01), SC_(9.9999999999999999999999996504108937765614607300264816901855676888980217525419793758197109697185621475e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451511546955473109841197405995228975813966606873901811280520497644273636894228e-09), SC_(9.9999999999999996080216063340647631391452448698870950740015973038849528651004384903203315100960679315e-01), SC_(9.9999999999999999999999995503239752335493632100628211929463451869771304307041518445712652590272830600e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682443330046508675482891583751909075505481322277351280455580152733759115162079942e-09), SC_(9.9999999999999996080216063340647631391453173099836794916966822857649638245666253087015449332269808181e-01), SC_(9.9999999999999999999999967782287109922127096816194106902306760260549771017464049733742723066614406730e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682397102493246466854829836149473491548770490797592999602659488665787003104192883e-09), SC_(9.9999999999999996080216063340647631391457266149082409092023850924426765477362542622576700012797951739e-01), SC_(9.9999999999999999999999811151871565800763397632866039298279906159989204249934323249246980141226165404e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682229354317925170622589570924131846322771645243978319642169529815401236344789133e-09), SC_(9.9999999999999996080216063340647631391472118796345773727805562353032156430235833192143327694564741239e-01), SC_(9.9999999999999999999999242779449640058768654347516289896817061367090964354071394973738344691134514843e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089681988829355977355619610992766028410873057082154824192470324431160568692000489253e-09), SC_(9.9999999999999996080216063340647631391493415197400525257836644859537210439746900732568935047738603524e-01), SC_(9.9999999999999999999998427821224943822640099962445560074142691610312817642592390164625800399454935943e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089681014263083833246027369508056309470650375280762790683044587199823831576009957585e-09), SC_(9.9999999999999996080216063340647631391579704595465238782921358133130013803796122713538653308905133889e-01), SC_(9.9999999999999999999995125748988600589776353089229934875509268371213651978830681269042654770949272880e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089677997387376800342425725460413079570094827148434092054513422710005508277837334638e-09), SC_(9.9999999999999996080216063340647631391846822795875761490586935023652300294861573147387398681130188056e-01), SC_(9.9999999999999999999984903825865019893319946908188088205383835539155331117110398736637615192810567710e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089646769932231650045753227694158937720392977844970281393217115142797010924837526595e-09), SC_(9.9999999999999996080216063340647631394611743340108805550876934392529663654007202909120311016794830978e-01), SC_(9.9999999999999999999879097462979513917452949848961081265807171892953015199149554881259619812015217700e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089595067361370197575881502627958507194172929637110373615749107194021867640111977216e-09), SC_(9.9999999999999996080216063340647631399189557949081055773150076822286524078714207058364346449326677052e-01), SC_(9.9999999999999999999703916329926793678018862111769817298986764978455514246815942735270910801895372731e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479088645884434565332021891073076062911304206133125560487627038935186362608408664153166e-09), SC_(9.9999999999999996080216063340647631483231480749364090852452304932052535761019799455169407706671838814e-01), SC_(9.9999999999999999996487849163024170372705130403489972897352338031814143951856025881392177600435144550e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479086644721698480909181809810495652198053668813883906991621689000278850873193904092910e-09), SC_(9.9999999999999996080216063340647631660417099482459208367049121416263417680999542214747742138117380380e-01), SC_(9.9999999999999999989707413496303388340721519420078257627117244044857524396603865672538099374182819728e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479075167239396632952533691297068103740674808287867991199350932853224972272048849116333e-09), SC_(9.9999999999999996080216063340647632676648696484016516910216440084340390416239393480240606438929099609e-01), SC_(9.9999999999999999950818856878525480855738591489530847742490060626019803498300295955884234956520046103e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479025900595305595164845405629143435322937765714093075402853477559942342471423954536586e-09), SC_(9.9999999999999996080216063340647637038783099033400753311777110294761812629629870595272176845473762507e-01), SC_(9.9999999999999999783891247868511027170781605082943897394954430511221748833096102402546474750582444534e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478812060353015667112017147811026535996080503304954066879411703136229450234610448830342e-09), SC_(9.9999999999999996080216063340647655972483470804383968335532665332967605317605638006583542394530767736e-01), SC_(9.9999999999999999059347471563816813703974585533669424697611817767234581766718197928651000679505376365e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478435757766532281791119567941067713974776033624931820469073329402577839965681766241044e-09), SC_(9.9999999999999996080216063340647689290816565184887672975660678196573203012985659183724804645643520171e-01), SC_(9.9999999999999997784340980155919732669734570236830603122846969557594646543331600029736926722238305013e-01) }}, 
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391475918132142611819388752102393165033692915673599538981558555025922168953731101952944236e-09), SC_(9.9999999999999996080216063340647912204748485323705100039051208845670299370846463132763015688408791668e-01), SC_(9.9999999999999989254000959293013931271700412167013185716357699584250005008723072462787133791238559647e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941898535036636488497127215277826105837373292871936344335743895559e-08), SC_(9.9999999999999973434123351957641655108356126724149985082438775339749458830259718282159421188380861372e-01), SC_(9.9999999999999999999999999999999999999927632191511183557994183122593964200121186693131821253591667469e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941895387803879315793299872988874079219567458382343020473787996338e-08), SC_(9.9999999999999973434123351957641655108356126724149985089693249473865841484827598087414262535851500214e-01), SC_(9.9999999999999999999999999999999999999886670956369799854044988463671964914776364482608527157520403748e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941805976809826695899140126048975278964994395575472750510702021020e-08), SC_(9.9999999999999973434123351957641655108356126724149985295788506388723666309129389406167136433710403627e-01), SC_(9.9999999999999999999999999999999999998722986845854788884493114329093815800121901031481744345330812085e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941540233536699932875645845363025690659646858121793240299327364662e-08), SC_(9.9999999999999973434123351957641655108356126724149985908335416629127715593029245923975961934901609806e-01), SC_(9.9999999999999999999999999999999999995264338077987706288142057272300188361878665987280080112655044046e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941355113870576134170534247521407373599053140149328043222699929622e-08), SC_(9.9999999999999973434123351957641655108356126724149986335042283654045554271507060777033165528505721941e-01), SC_(9.9999999999999999999999999999999999992855005575931754606666996927182324767815907865680014421638671117e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216935201957194797055558913809754941638344393443727753263366345178156e-08), SC_(9.9999999999999973434123351957641655108356126724150000518269071019163603597499360428529132307964434422e-01), SC_(9.9999999999999999999999999999999999912771669863329094278066907394996830421919897947037382758720367316e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216916585427959884469187807326758203851357581577783797264089925526073e-08), SC_(9.9999999999999973434123351957641655108356126724150043429976028155347428003603177928927825687293430165e-01), SC_(9.9999999999999999999999999999999999670477537098666404716444383168737808029257997045485448580331021229e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216900660567492273295120730967494053065553063846796737687860849897776e-08), SC_(9.9999999999999973434123351957641655108356126724150080137298703418888305134319528833619198411296276929e-01), SC_(9.9999999999999999999999999999999999463215474030430490375505426816001070370882161171454925897672854177e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216647060553774981849925239709514641198680468349184324639433206054834e-08), SC_(9.9999999999999973434123351957641655108356126724150664693600022665582320829834967885232053360597754002e-01), SC_(9.9999999999999999999999999999999996162611230490498141591227117409987770862933002305545875365444470571e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216184466939424860888630100195381207733290186577598970803568872260432e-08), SC_(9.9999999999999973434123351957641655108356126724151730986965920740676914392042223558395600465768211262e-01), SC_(9.9999999999999999999999999999999990141955221139587188876048622219261656235944949583654932571973388819e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838214809245954742265419377173811367314349424751787432479877233923908776e-08), SC_(9.9999999999999973434123351957641655108356126724154900916180509965922682277778597602962171472564003882e-01), SC_(9.9999999999999999999999999999999972243453752963018422359883006009686408899733576960095770356938078286e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838199988984871292614883303374215467059746549187036360988123030153737747e-08), SC_(9.9999999999999973434123351957641655108356126724189062101255147062178168863153998649531416621923954923e-01), SC_(9.9999999999999999999999999999999779357751952749119337135415397346329586077771529539271281380108728480e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838170639830926741809530958568335571011493362051370422346370989158269400e-08), SC_(9.9999999999999973434123351957641655108356126724256712858150614922702979830843869958098485129944495945e-01), SC_(9.9999999999999999999999999999999397378505840878111582648947317989462397679279124007440589631192681694e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838056922703945924582953371350616939564370879092524701015723812374360468e-08), SC_(9.9999999999999973434123351957641655108356126724518834544069219311170530229229288816661521658881659094e-01), SC_(9.9999999999999999999999999999997917350069034595547432988650436181647644221125330940261413392968389518e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029837132430512349717370284170794244713523074906977632069057636054907386156e-08), SC_(9.9999999999999973434123351957641655108356126726649819192675945492171623482838879107836790373471767295e-01), SC_(9.9999999999999999999999999999985885083958419955469220831559843150294661624020909247679534989888611705e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029831016766925519562232750992177948644066070800320507505566217604318134441e-08), SC_(9.9999999999999973434123351957641655108356126740746623187393076181955987299017720929242370813619334563e-01), SC_(9.9999999999999999999999999999906289720808098742720907229716158920760672342355836143655331519955913417e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029810429621160710161573712440902017379910746505443496719255786045616889151e-08), SC_(9.9999999999999973434123351957641655108356126788200665506226864446252634582417818026829258387594969086e-01), SC_(9.9999999999999999999999999999638348013401669077690243024579178299226548931177229741523212800738340787e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029722599860432517172270613751044829511414889164834463326645861348850036552e-08), SC_(9.9999999999999973434123351957641655108356126990651128045481293169565207020284408985081102515251893284e-01), SC_(9.9999999999999999999999999998495243655009417331317688561903245427796709676759356953926808791320061855e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029390260263829590149913456224351414409283553055449877714086385137998884119e-08), SC_(9.9999999999999973434123351957641655108356127756704735553197802007476906457230123986916422857779626781e-01), SC_(9.9999999999999999999999999994169843720028349941592538225760202828478839826995574233873092437649509806e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181028041268523604461953823383997278967298033210221445506810102503263840496936e-08), SC_(9.9999999999999973434123351957641655108356130866174686352525261339132012455099191859878573340985613311e-01), SC_(9.9999999999999999999999999976612715875189483262521423988785668767272054029719295093432855511617270359e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181027350466654197443147635128226423474605049994344377004418410211625135308972e-08), SC_(9.9999999999999973434123351957641655108356132458495521851970115470928880056461360025195819232241699345e-01), SC_(9.9999999999999999999999999967621929367772741946225924242764288467765420502067864563128999844661065510e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181007720488443023505691341050813424692665321294556200991184316214292802977125e-08), SC_(9.9999999999999973434123351957641655108356177706235417060187842614509154144159870398663892478488389859e-01), SC_(9.9999999999999999999999999712137757917274836580961221421196767902045034659261072139007454375760673223e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569180914494543814489619553184194488716404956513798745406664282923586874560335800e-08), SC_(9.9999999999999973434123351957641655108356392595077811996239503526868390917331556904475963601561449150e-01), SC_(9.9999999999999999999999998498802064678795413484501746926129232251926979707006267863768144179071722611e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569180563525637262939040546898057842835900463712130133522736435890518017375558907e-08), SC_(9.9999999999999973434123351957641655108357201589852238721937238654545656435722777384791657321513478687e-01), SC_(9.9999999999999999999999993930941655940840769424730197440877618183673004054802495568807642620449795820e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569179209400886152681773886767321934547610892932911998098818689355504267123203173e-08), SC_(9.9999999999999973434123351957641655108360322891560511798673301920802715538520216011605741403777091156e-01), SC_(9.9999999999999999999999976307007673116191718623322642009286202072493750628018743115740692728657137089e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569178688211982963846204285654125432586546044098171572499388964189604648509058321e-08), SC_(9.9999999999999973434123351957641655108361524248977930295655900735364742735521391891431924510957287249e-01), SC_(9.9999999999999999999999969523733964508734122356626501843749396315139728631602016872313338809424944338e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569164252906037521887384643497458231108320425650491205985670687250021963775971883e-08), SC_(9.9999999999999973434123351957641655108394798099906369460752916458830513392941920380883367319581051924e-01), SC_(9.9999999999999999999999781648223384146705773976327500723720699150992758122725248634223825439970777452e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033569082689765047852855223809605531101633991750019390410944162480572206776327501281e-08), SC_(9.9999999999999973434123351957641655108582803799598688844551140409031441391091741301980621292503541198e-01), SC_(9.9999999999999999999998720103922495208031780838389231646522367516006428938271336698587564652589687208e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568786717620537323519352210844379188630264599801475349647042222091045538661626338e-08), SC_(9.9999999999999973434123351957641655109265029244118859818421708893774744014140554410141745583431432601e-01), SC_(9.9999999999999999999994868026385819352435406147723010892486651478667106240700739674518742653615294803e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568362339300715619847002109287518546008952559829009023684632406666407615330889289e-08), SC_(9.9999999999999973434123351957641655110243235109957647273988158461472423796287777163980142500206950499e-01), SC_(9.9999999999999999999989344742444552135674714342920078298901794099170363644071131460666931767933431315e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033566642830465632003857432938244002153335937059064773092361790347930531429952809050e-08), SC_(9.9999999999999973434123351957641655114206759046682537295416670776479532208069869669756099335381479988e-01), SC_(9.9999999999999999999966965334515149423921951965446316148261727882896036822079951144253428566846102422e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033561319904174350374434275012839537014584145889988215634456548289498139090640738434e-08), SC_(9.9999999999999973434123351957641655126476277724608408227811397415480911472215581814997369138591897659e-01), SC_(9.9999999999999999999897687447469607417747458765343849524801920657752153278543760846722340091981890354e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033506222691646023496050595575136474827988363123959999383083780132428533334549145326e-08), SC_(9.9999999999999973434123351957641655253477149280015552457234612442912479287163605988280700683247640873e-01), SC_(9.9999999999999999999180597212289475432785927605626713332501011942789496875196521271097405584603894210e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033414999518903535943315189771401403757641387891347279737858720104034101328215406856e-08), SC_(9.9999999999999973434123351957641655463749537168767989893157737156568318383573341780867443198579992457e-01), SC_(9.9999999999999999997993327595661291877814745490172533782687408692303257715898944820439387166718282707e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740031740276644326005026903627169834177521852334705309376977331819281467611299764914517e-08), SC_(9.9999999999999973434123351957641659324040374491495405099474277712778104230050133561581709096805654047e-01), SC_(9.9999999999999999976196808953725985378419049520770602512495101682175257311240184405476635363144084316e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740028209457752382612683862057340124611212640154211823561772456661468832408153056095505e-08), SC_(9.9999999999999973434123351957641667462693057702376953653874330001967302215221827752093921278913483386e-01), SC_(9.9999999999999999930243200169970946045905869824297953553143821833837967488024916294299766287744876219e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288740007958775180407577507671501580016958719405240241859081791549717027539220324187424553e-08), SC_(9.9999999999999973434123351957641714141176745247689728843347781219463234640014308165600987723758983090e-01), SC_(9.9999999999999999666680561304531588008921690304348624640871323159657723565850186682010014340332749633e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739921033511900895340221098927055636402240391902735775914901465210440672386701510101990e-08), SC_(9.9999999999999973434123351957641914506743170328663917024908323424168658895394225905063251966804017362e-01), SC_(9.9999999999999998535348237438724258560143069738531915557415473639921423490384123549045359637543561592e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739543737276207259132909466675839635171681695926324716637343993089478835737179117551674e-08), SC_(9.9999999999999973434123351957642784186869783463375142718090285347794241198075075083993573173785328090e-01), SC_(9.9999999999999993624837633167616030412372148862144576593905643833136148586888515830377842435918785023e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288738879795130231457182099436346606550290454646570058726447764611070994958731205656767954e-08), SC_(9.9999999999999973434123351957644314595166899084445635934225758419851896397848238323141742399243589266e-01), SC_(9.9999999999999984983630433093548587528244734272145492402806064054336268981211275582602980786469075297e-01) }}, 
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288734437737542664961997432338568416445109782736057443365003214594648131985103286226755391e-08), SC_(9.9999999999999973434123351957654553682758312401526339910151363051623876406840998050557310735110764520e-01), SC_(9.9999999999999927170249792211308460553589011877428489444219410461884118665513398622904776147812361375e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168632351439412322537004869915500826033302626413620842380097984833e-08), SC_(9.9999999999999823626601084126541648835308088414680992100413858885402740815598978051202822836025045974e-01), SC_(9.9999999999999999999999999999999999999519543189770622208567888719815946857668660973679333387764133062e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168578513024922390510589691504187900096033159609447605136795426745e-08), SC_(9.9999999999999823626601084126541648835308088414680992420173613288240963151385325594731494323419305776e-01), SC_(9.9999999999999999999999999999999999999247597627371478534003969670338901609540609309055070730960157091e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427167048995976400629811929303815966749712390724744259248202947499761e-08), SC_(9.9999999999999823626601084126541648835308088414681001504356355737528829902550807841695913510666557501e-01), SC_(9.9999999999999999999999999999999999991521787387600918594925497116812465842701664658562565457618314711e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427162503035257765170581127329508330559929136741335203251073169941510e-08), SC_(9.9999999999999823626601084126541648835308088414681028503949428591774637607739271355194446034258296268e-01), SC_(9.9999999999999999999999999999999999968559487030391864217013940770419594432090328042501079296134571431e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427159336269376755375758427881820476051996531606512660169050875581420e-08), SC_(9.9999999999999823626601084126541648835308088414681047312160813649188940901417830592595427726275565698e-01), SC_(9.9999999999999999999999999999999999952563697840524961026067589613318533082549259226886144264948095368e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427054076752495745864704987022746508525718124278544606049080929011772e-08), SC_(9.9999999999999823626601084126541648835308088414681672474650929830537986555372019310432905518882162786e-01), SC_(9.9999999999999999999999999999999999420882763562246046193812165493239534195003949210626103643023683236e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426735611454678511435123271599059929655565114684972401960712520998750e-08), SC_(9.9999999999999823626601084126541648835308088414683563919381994647244303597693233849255916439752160510e-01), SC_(9.9999999999999999999999999999999997812268814952855214801708223717456631194917908356542947276124470968e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426463191425814870842907745989524807541345990491597074166826129854429e-08), SC_(9.9999999999999823626601084126541648835308088414685181889791211313511627642670204706785606447565589729e-01), SC_(9.9999999999999999999999999999999996436236131598713085126492693319640612172214927113929791459634625964e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226422124960444313061534520914195259018572154495780369382785838861226178e-08), SC_(9.9999999999999823626601084126541648835308088414710947724211302048018812402930931585017964718834260229e-01), SC_(9.9999999999999999999999999999999974523208505153317395469332722390492063381799849951914744825292875666e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226414211562017387974101609575869682860014711255472985086021290370647973e-08), SC_(9.9999999999999823626601084126541648835308088414757947368637282747496697515088042219479532148990805723e-01), SC_(9.9999999999999999999999999999999934551496743450604207094281998390504600757088426649577276358516575873e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226390686223060536515153410959449464728101777520425980292058461924808352e-08), SC_(9.9999999999999823626601084126541648835308088414897670216688335045784864740877437173155454529250171756e-01), SC_(9.9999999999999999999999999999999815721631602309979902191641894579086709191855492790391884856169142335e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226137162120897670397156306778289726464449139486341506703739732398041215e-08), SC_(9.9999999999999823626601084126541648835308088416403413010394823470194663575292187265334593849605850200e-01), SC_(9.9999999999999999999999999999998535134987333439539357180450575111994491555475083475565473090564116931e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437225635098232742466688095838394461160851520440999770962153713375146325109e-08), SC_(9.9999999999999823626601084126541648835308088419385295502515082513042349962806422468192279261680845636e-01), SC_(9.9999999999999999999999999999995999138195485121090444253959869133769894446643573037593301683611069101e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437223689786179465084151732069815455491932531474757391423066677396886037402e-08), SC_(9.9999999999999823626601084126541648835308088430938988349639677116663274395191029452447548933912271024e-01), SC_(9.9999999999999999999999999999986173087681510955787399126128065452798448271391025515570753011617571100e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437207874879039080690082271652559893075824804788379011312028376137283129464e-08), SC_(9.9999999999999823626601084126541648835308088524867661231688939346729975156306231200118396929906210184e-01), SC_(9.9999999999999999999999999999906289720808098836310938808152269699857188043519695276972038619983794445e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437103256740988009832758607035445003678633746515650386078245120192715402045e-08), SC_(9.9999999999999823626601084126541648835308089146220842714186143066724454569626466476302138915326005392e-01), SC_(9.9999999999999999999999999999377848483097243709497185996307786336562368857646712879293577105182031021e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284436751080917854368283069335964835850360794473232878826697099407293427500174e-08), SC_(9.9999999999999823626601084126541648835308091237880780673343365228623659605206411465654405670015077881e-01), SC_(9.9999999999999999999999999997598957830524825764772617162849790634913032266197187064723094447201427190e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284435248613376532788683013765506771867408262318973385169261888673539264119742e-08), SC_(9.9999999999999823626601084126541648835308100161409762030443607028751790725503984329739737942958217709e-01), SC_(9.9999999999999999999999999990009778535737768855967278439827552318015738602267510070102019878823035635e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284429563416781985734833810562581281290735062597696559023042840150341156304159e-08), SC_(9.9999999999999823626601084126541648835308133927208477075652443114529074941704841241048508650867956806e-01), SC_(9.9999999999999999999999999961293034183191607278064057295510992810669491997505850367001310758660962846e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284406486770706727012928424364177987829744922767663711027623894421013185865602e-08), SC_(9.9999999999999823626601084126541648835308270985157738301487724758378026535495399536182610511047073616e-01), SC_(9.9999999999999999999999999844729581216058214067154024458462629402747588919132667776232897363279231815e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284394669507655307239539978906442660921725384203494428390635432452078776987658e-08), SC_(9.9999999999999823626601084126541648835308341170826592690741516628567519783278939088954001793744355695e-01), SC_(9.9999999999999999999999999785038888669049139617375092711413805769685510679713833671393290740738826982e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284058867555622077753195012280870779844506826479097321416004736289999909195812e-08), SC_(9.9999999999999823626601084126541648835310335582265477444739558747149358356230429870839724664424467152e-01), SC_(9.9999999999999999999999998088855010195362012690435345634310709057832163759522843259635990825384885639e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984282464089718905809962677662117363434428054995085716007719155560341104788491149e-08), SC_(9.9999999999999823626601084126541648835319807365084989061012828710793876985221050127091277732702186008e-01), SC_(9.9999999999999999999999990033403158272842244696042465354531453238548150081629227884584923708126661553e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984276460209192136207944290385180589282562511136237825947563091144781381687932028e-08), SC_(9.9999999999999823626601084126541648835355465907055292443056666506215744060695152427558905543358594571e-01), SC_(9.9999999999999999999999959706940503341716339508693977047863085570495545737367383431813155643131514033e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984253295754813857924229181780501720460682723497400700537675633625736354362590207e-08), SC_(9.9999999999999823626601084126541648835493045371700544226674322417272262841005371594705004545365747235e-01), SC_(9.9999999999999999999999842699955189013465932001281421724275293317496150518461551450070522837458881109e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984244379990915085756451594420724352506181615168724880517987268394277836820537208e-08), SC_(9.9999999999999823626601084126541648835545998314345580858987181861792397573928396836175807325108722126e-01), SC_(9.9999999999999999999999797665151496512672575460944448443980991599884804476562710089845695917435958559e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368983997441157742208672016780389060803067826541408370757506077953982409354045020349e-08), SC_(9.9999999999999823626601084126541648837012629555179179722927260218085261040048161811016375459124388013e-01), SC_(9.9999999999999999999998550341646493511604466500892578790839616556665193640278310225880785724407544709e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368982602174099182676126730727059206526361154099764624927060214525783872466183570735e-08), SC_(9.9999999999999823626601084126541648845299468166572505483488914483200745200132913147841657667650112251e-01), SC_(9.9999999999999999999991502647383358645162370832661156639227471616268696922080923488631959818690548795e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368977539100528498712226148918365352629143987515671992532207504464108328892666288670e-08), SC_(9.9999999999999823626601084126541648875370323276693886199225526887897859846643155345138926772350687374e-01), SC_(9.9999999999999999999965928335756752839918453116980161751591672862666170368777117428701124587908609453e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368970279435404897545176479134644066163392162470182976085221174518185305793741326348e-08), SC_(9.9999999999999823626601084126541648918487282774148250728064019759324529392333603084109112969178367775e-01), SC_(9.9999999999999999999929258724781556738529177456813685670953702847023445314591815883649676105202852400e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368940864505997040019059290062746569925069524885409964252786317338835460948106778392e-08), SC_(9.9999999999999823626601084126541649093189875566739629519614959070420208255642580905548825940121931430e-01), SC_(9.9999999999999999999780679692569402442300265013064971570372466425859178157576733825908198131987699285e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368849807398347073121861444943772659094897216278741646737071381355664421948639339186e-08), SC_(9.9999999999999823626601084126541649634000719545644057033882023054240208040243552025662346401766613673e-01), SC_(9.9999999999999999999320737166681306222758046040643977416511956004359623278698439732075372267030870083e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339367907282077148797204442304085965117061712515614899191872934513864347901157235423238e-08), SC_(9.9999999999999823626601084126541655231893378163522800298248387460995280333946770846116917329034538910e-01), SC_(9.9999999999999999994559906429427136229143769364723425952028855155249740194855421191953590482078085308e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339366346764834182389292467142661746776091236438803619195121286364687319844173893493476e-08), SC_(9.9999999999999823626601084126541664500193997336582253454645497184310844768074799817844076522836402742e-01), SC_(9.9999999999999999986677509756110898530352971832787543654029019152262997652389389609336337107369615142e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339337697970406192836010879858614998566044159512621383737332091547821849811607674724242e-08), SC_(9.9999999999999823626601084126541834652520305987978653327554973023832914727909864242114546104366084903e-01), SC_(9.9999999999999999841968335338762467481561993888301163770764599754707994341758623881149185074694755289e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339277297705900780051502593970281523194669024989333080442279491784680463520816502287630e-08), SC_(9.9999999999999823626601084126542193384736458619391694864843669367938043381671438303161409970623886827e-01), SC_(9.9999999999999999536877926276787631334960546870434288985588529648484656913003106513691288893822619646e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347338930877620023983677944369332776237006109427317081845711966951580746538887002879820358e-08), SC_(9.9999999999999823626601084126544250859917138190473223391304725718649973288882658177747886271953932422e-01), SC_(9.9999999999999997787060329071317255432323035447851404707394977956242119494602872343353017265141932236e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347337443882944011198960010439106903810652538579480352024950648208329839316293635588603100e-08), SC_(9.9999999999999823626601084126553082491697251118207800546230155540137508099063094596857466425927823906e-01), SC_(9.9999999999999990276036698751558068778177268463046107151131739474110135844605872775801015688710450933e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347330989631641348363271239542502811846788991699353474581910890427060639134430047734297490e-08), SC_(9.9999999999999823626601084126591415897889582553747837641170396655247857205255500510978507287689840137e-01), SC_(9.9999999999999957674686584767796524823243854459064289959166741521393585483588057233391515425043759465e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347319631846815642622439499734718009014549822082854549108785381251314173581414885315662542e-08), SC_(9.9999999999999823626601084126658872611108860249244876145584950016688476535246565595419186258292443884e-01), SC_(9.9999999999999900304884533620746744395368465800054953030815883351146146312303612831065517732773229011e-01) }}, 
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347243643397266587270805230024846048211419922110620093211563709414605666869759177741889575e-08), SC_(9.9999999999999823626601084127110186941136209015989380154898167647750026409555641358058095249233918969e-01), SC_(9.9999999999999516476314464545235306989811486638040330556636280374342959470770590625081711201982913748e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955980974124677123114429557676509936765642358291735237156241336383e-07), SC_(9.9999999999999319329846724669022017019967341198955373940593426943124532306101349357838754575134804672e-01), SC_(9.9999999999999999999999999999999999998145794021824151034992276546952063579470128425871265144837910845e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955940156502946425593198736008045051176468887238363950296254491813e-07), SC_(9.9999999999999319329846724669022017019967341198955378703050216337081182745017901736958240464960405068e-01), SC_(9.9999999999999999999999999999999999997096286393244275505267068708858024015226656760246899478351645257e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258954780552363250056593828209354969702513594221583492471553184767480e-07), SC_(9.9999999999999319329846724669022017019967341198955514001589767282571768416989514908478592083127154610e-01), SC_(9.9999999999999999999999999999999999967280404449567256602953779767272513642826329383296896936334511453e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258951334029898318041593648903720322908808704964940378393576207917041e-07), SC_(9.9999999999999319329846724669022017019967341198955916129729941846749927806159060404736153902129642789e-01), SC_(9.9999999999999999999999999999999999878663001826676768945647883125443218206831309977478477928220369084e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258948933144711312600885957470723023745628170949373881560750953555748e-07), SC_(9.9999999999999319329846724669022017019967341198956196256583849413841704059358485934684771170311742453e-01), SC_(9.9999999999999999999999999999999999816931151408463493158022748508127895283907156125683209694551116137e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258869130587665200731695908960081383342130799000295469791473072747256e-07), SC_(9.9999999999999319329846724669022017019967341198965507338746420068054527430686992535032169173552966857e-01), SC_(9.9999999999999999999999999999999997765038149100416831656707157320637967428984916652321179007384141744e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258627685957770153133593133980665145035680114873452774210778978079915e-07), SC_(9.9999999999999319329846724669022017019967341198993678250429929628074446086529855441319914623154362719e-01), SC_(9.9999999999999999999999999999999991556984612166262947832446823698317069706335425591086224983764511588e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258421150572295508909015353918266640073233700290594972921380352710939e-07), SC_(9.9999999999999319329846724669022017019967341199017776074043794761999080649987720644715597027248174587e-01), SC_(9.9999999999999999999999999999999986246521791538321140093089839324410262526032794132766483926112491627e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842255132118514777407670189754829300268747631146296790579422445972624705e-07), SC_(9.9999999999999319329846724669022017019967341199401528786443527712425345438067349656944088341653514567e-01), SC_(9.9999999999999999999999999999999901678531579286843247844742186526937887456902581105156638999354744039e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842249132571413424185037086397400519451069427140645236224735165905840004e-07), SC_(9.9999999999999319329846724669022017019967341200101534877308935381687120025495954319247999142062675369e-01), SC_(9.9999999999999999999999999999999747417450607020053360449274025997088596471044643048445829829136382687e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842231296823542231304627066474379147971418461402474089476440365802408973e-07), SC_(9.9999999999999319329846724669022017019967341202182547316090968064533441856468444880547247825676367988e-01), SC_(9.9999999999999999999999999999999288822543345030404109540689541271172844228373367259036764063881370048e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842039087394647668632212427575676110678745311162086883568793923335165031e-07), SC_(9.9999999999999319329846724669022017019967341224608868615845002312656511665582975901871759504874941311e-01), SC_(9.9999999999999999999999999999994346710451642389974142975213906820960636379374445956565351614059630902e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934841658447398735556358309747060301320333509931801144888851034884058655532e-07), SC_(9.9999999999999319329846724669022017019967341269020606879448849808405947176818255397645520546374006906e-01), SC_(9.9999999999999999999999999999984559648822034118697642670018561334024590498744684299775778505269027863e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934840183608061598476530676813261559065636727336357731287918603258445366764e-07), SC_(9.9999999999999319329846724669022017019967341441099682450169015952410920161197727026903140647299692453e-01), SC_(9.9999999999999999999999999999946638401340558148651946047567705030830845056234360242303739561838632655e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934828193528051292206344357658886743589301111128518963598083379839657673447e-07), SC_(9.9999999999999319329846724669022017019967342840060119861328629128750878034527981781635225654422106137e-01), SC_(9.9999999999999999999999999999638348013401670654744316922732516978426177414017427009262261336925563479e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934748877232696103813592454820116941209684051311937090005831791112343161288e-07), SC_(9.9999999999999319329846724669022017019967352094406975641213531045050215975771300008788831709701837629e-01), SC_(9.9999999999999999999999999997598957830524833837024438139658451770412376016015958092953747808829656450e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847934481874950634952364767299811340186181120306531842745078965103472502399490e-07), SC_(9.9999999999999319329846724669022017019967383247295778799837784709370916435178396458929578732180700858e-01), SC_(9.9999999999999999999999999990733762848802769686281477679050533338934285198759395857975710003602129690e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847933342778408782224192324924439168123180532060501681987615977634029368548243e-07), SC_(9.9999999999999319329846724669022017019967516153080817270720159934246950567112036678156809229825432235e-01), SC_(9.9999999999999999999999999961445174742154051714084301875704217148541187537855096059097092400694024072e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847929032543676586187857396475419534581990315658212549860689876250787385723628e-07), SC_(9.9999999999999319329846724669022017019968019056135768921138181441265103205309538697382891252120945216e-01), SC_(9.9999999999999999999999999850619897800366537386356514085909706400048252802134135093391024631081738745e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847911536972545136151913381532317733777620652078089146068788547876729151457865e-07), SC_(9.9999999999999319329846724669022017019970060377946947243956993394371848337031533829089368415074808559e-01), SC_(9.9999999999999999999999999400771656029596462132155854082381166377843035855829041461894804373462135765e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847902577708463999396380047940009733278830565248055133343959157340302720794943e-07), SC_(9.9999999999999319329846724669022017019971105713423195580638488382622549748746851072611840267878488728e-01), SC_(9.9999999999999999999999999170409973968557584343607852474403680930842114035832845519902699695157810519e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847647989285227921668367686165032980769628050768350056106529279780532603832282e-07), SC_(9.9999999999999319329846724669022017020000810196764759465041251914736143272209017293844039582768434719e-01), SC_(9.9999999999999999999999992624401632344886083373218220232239390606945954765251975780095954962027272239e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009846438907645281824863768368027568300077601504182004312662800221380829275383904e-07), SC_(9.9999999999999319329846724669022017020141881597325128854724039285802370022242754874876020537873014977e-01), SC_(9.9999999999999999999999961536348215823345292093171053573582920473772803689128464496666682738204352897e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009841887062525403518554932903247618543559292911594144994905529662255117354739849e-07), SC_(9.9999999999999319329846724669022017020672974903996912241211121537209790414118150553427980005002962111e-01), SC_(9.9999999999999999999999844498755752821109090697505791999572940678432515960269259338708291551374737303e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009824324919483702723218122371637399225027352645759580893527121412895707111013620e-07), SC_(9.9999999999999319329846724669022017022722064091923650928573254886982625469118890732918720804524510710e-01), SC_(9.9999999999999999999999392938808970958687504761011729457076667881078317971243170715835542942940393464e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009817565428482563644962904627728510989097751359644354493467083096086339187208330e-07), SC_(9.9999999999999319329846724669022017023510737768788362266311485485756227450378974832092377679991803678e-01), SC_(9.9999999999999999999999219137958499623473836014358012161493624582104854240890708263319642557884861806e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009630348624671314496039615729291454236779256101880353155928839487671162988922551e-07), SC_(9.9999999999999319329846724669022017045354537103352957806206314197552896637668126811954258517244986810e-01), SC_(9.9999999999999999999994405396847011053395844238947397134045523438964312654277770156719238136098706159e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215008572526184149108647950811992179926661630621739828882856212499373187236131029379e-07), SC_(9.9999999999999319329846724669022017168777545358865397807517825483014819699437351674100738601228380122e-01), SC_(9.9999999999999999999967206538267357473277888107689339906705299995384756495713330006522077138572169583e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215004733954343562742623480940246117743770125478140100511273943447634567378369222014e-07), SC_(9.9999999999999319329846724669022017616648630166054528680304725175003972206221300424915897570541271566e-01), SC_(9.9999999999999999999868508714662472956466802703213112702699385122447798347479388747124949224353338883e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053214999230035483505984966394051818744321371397329292681192040684349507761418891909758e-07), SC_(9.9999999999999319329846724669022018258826558029928118677654548589205851912282914450175550855676924925e-01), SC_(9.9999999999999999999726991286997891869462074871935997473736972710130995101576244882136837183815239520e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214976929091572358225539653352024180023743427136947963267525467591349238367985149493e-07), SC_(9.9999999999999319329846724669022020860822393070572890982308845525630962805103619176725979721250650641e-01), SC_(9.9999999999999999999153586718899809846367040941322485484013347658260480960772868024813720567027814869e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214907894098414400447823528115913082892997496460813005829265208945882068721687196666e-07), SC_(9.9999999999999319329846724669022028915583007004632100751723299571667464442788779878635015213124627369e-01), SC_(9.9999999999999999997378550622082170136252649509192643352698093644758233825995519161351205013162641214e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214193318039725492715779176538724988506211699134584676295338092625588475035025178043e-07), SC_(9.9999999999999319329846724669022112289808597467708927534009121067834442200524341778591565854415036979e-01), SC_(9.9999999999999999979005284542482638036123968859275207314080991708558300887607268773826465345205224663e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053213010211086612203603142699170642736300252216873169606767717817746857204044770608679e-07), SC_(9.9999999999999319329846724669022250330573897521238228522914257388920916701116011959677480263339364048e-01), SC_(9.9999999999999999948585095416557507482992244136803439536457229266878604924292248879511097347183803783e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053191290112805841512858375763263652342281052106690909645635693146065087403465219061958e-07), SC_(9.9999999999999319329846724669024784555380184212889027506580893209955368870571913432094013679863344278e-01), SC_(9.9999999999999999390115300444896021538492738163468710010013463119562771059743765776384626179676855666e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053145497621099440080198995280341545003074145525016442341573061438113111410816225415551e-07), SC_(9.9999999999999319329846724669030127462531151412621868774107922913248712196989049461685784554160716899e-01), SC_(9.9999999999999998212693213126049470713585746227646553727652316331162865391432415860665605147328347120e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489052882859054210010913030216828310903355945261993481959874736777572120626813495993188674e-07), SC_(9.9999999999999319329846724669060771208369448838451866598956491231290480330948109563874630876180497041e-01), SC_(9.9999999999999991459698603877622232637633710878481571725729909671554344826759796002135922498494311161e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489051755493273176447072670717276116508260399488513713781207027312034969893028903572590358e-07), SC_(9.9999999999999319329846724669192308289423239242040743096928289331227490072441079427799556113222271577e-01), SC_(9.9999999999999962472733238749384422970965768757757599635025330666384174798629655968531799115371160294e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489046862199317125440755024556694521491354161201697624160772509703061122565393668811817136e-07), SC_(9.9999999999999319329846724669763240647443729014493966705852363977926545955101459747443915045664551496e-01), SC_(9.9999999999999836655766987208579146602802040142454620588271990681072331679434099761085712033180570671e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489038251288889943239167752811894722748367153838756954161625765568707773210439624545921478e-07), SC_(9.9999999999999319329846724670767931442447974375683073579915163592952031321850626688743091611773668023e-01), SC_(9.9999999999999615250996224948944509039314474257267912400087023361825188641127477992106149009746411381e-01) }}, 
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891488980640606647888142365830331917649771691767589810068992566817151125814978286756205585390e-07), SC_(9.9999999999999319329846724677489743570442417244709076104730595808659584871115971636470773824443546547e-01), SC_(9.9999999999998133958163936881497442222871595788564025195624873791580406848800097877313533660170298687e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504567319960022721346816037962173892841336896027386566548394676180598e-07), SC_(9.9999999999997167877490123290575176505761100552377099727665957846360521005247448246132368056436772784e-01), SC_(9.9999999999999999999999999999999999992285046636067848378528499285215689535137479044898469780951150270e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504566973533855514004619262803179781957221390018435644578624309329898e-07), SC_(9.9999999999997167877490123290575176505761100552377182175965820841341232764665265396975447646863066386e-01), SC_(9.9999999999999999999999999999999999987918270503919668664999578736804750746011920738219984120577287869e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504557131774327161501320092679290556448751047635353612407596717586362e-07), SC_(9.9999999999997167877490123290575176505761100552379524482689687448744769575907381980776888264605639168e-01), SC_(9.9999999999999999999999999999999999863860780986884180425089126971830700918453063357242982975184017076e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504527880546129746481115845845231093346754425741629498399069682842334e-07), SC_(9.9999999999997167877490123290575176505761100552386486179761311700970498438839219570546689261009711801e-01), SC_(9.9999999999999999999999999999999999495142776344812982992059863192172714171490171558654797281540266116e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504507503821127817647691711484863183013760268426759018206375406192843e-07), SC_(9.9999999999997167877490123290575176505761100552391335773966992156739328266023587991784922376990606984e-01), SC_(9.9999999999999999999999999999999999238289787706361089951325456686009457169774506097102740417782505816e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370503830205811135274536303369144651881876236709706678074901874583413829e-07), SC_(9.9999999999997167877490123290575176505761100552552530495123989796858450805764269121994562909130935259e-01), SC_(9.9999999999999999999999999999999990700803118528985291545884769305647204287216931895178545311281835943e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370501781023762284255805712252654321261921225003725049928132501496931467e-07), SC_(9.9999999999997167877490123290575176505761100553040229150798619337315698724480005387324464534570486263e-01), SC_(9.9999999999999999999999999999999964870423925512060966132301152865590520752530529547540624542740109577e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370500028122467477502029746431956342069317405965154384175030052747220173e-07), SC_(9.9999999999997167877490123290575176505761100553457413951674124184981686768032710704003190624817972589e-01), SC_(9.9999999999999999999999999999999942774727177545554007677723446780446116413610335367853367223434118752e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370472113542411208175994338805179561083297183475242903084573163826072386e-07), SC_(9.9999999999997167877490123290575176505761100560100993117711481853742658985968971772151230934156727122e-01), SC_(9.9999999999999999999999999999999590905459011959386459190650015723887967005434823467365714880645726672e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370421194355570427007050504852600406961585340823621264655921918015185573e-07), SC_(9.9999999999997167877490123290575176505761100572219593797538004858204352248822977925551689147249445861e-01), SC_(9.9999999999999999999999999999998949058188763361623084396630270966261976263242815554547294203193666512e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023370269819299594369895711463851790004839185469944915309893679408449373544e-07), SC_(9.9999999999997167877490123290575176505761100608246364256311511246998448075211580532590509631399884636e-01), SC_(9.9999999999999999999999999999997040943144315209111907210730661920275351173608039190004893750023977774e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023368638504859170267251222687277124769729086071054636009104631118972824270e-07), SC_(9.9999999999997167877490123290575176505761100996493889664576011305521750996529189741134548415949447363e-01), SC_(9.9999999999999999999999999999976477874771339090009915002507149429340380462764557664367999784240270741e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023365407947828198485673634393816099817482086401304188547059217337250581480e-07), SC_(9.9999999999997167877490123290575176505761101765355944633566454827904993127059916223460462914590134398e-01), SC_(9.9999999999999999999999999999935756010571202895350340792806998362305133743977026851728049590394417363e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023352890733028621657824020741979952007770953000928491402754748038976702936e-07), SC_(9.9999999999997167877490123290575176505761104744412312010528568123645313265276175241210460286240533889e-01), SC_(9.9999999999999999999999999999777973833582681269995232946550256442192522446093098762264164271428210916e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798023251128864346401643001373493160239639100546160136758992213432041957207879e-07), SC_(9.9999999999997167877490123290575176505761128963405730913478723527618090611511673969599215592536522634e-01), SC_(9.9999999999999999999999999998495243655009445475845322436852759090907472060880969395846045949389765894e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798022577957840853899834712299241316322304141140523054289108401467322215741735e-07), SC_(9.9999999999997167877490123290575176505761289175917537997074789001522245224699682658024690717948253838e-01), SC_(9.9999999999999999999999999990009778535737945732779091881378483357869054963949537905607237534027724567e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798020311863607820843920531976198224283732823895510084179735352424108138004264e-07), SC_(9.9999999999997167877490123290575176505761828498966801445450551240848256128552631331247157551568768920e-01), SC_(9.9999999999999999999999999961445174742154604706548697523030082768931474832281986625583477088037054149e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798010644155585126229003298674682724121519317625171809308161769244388202529612e-07), SC_(9.9999999999997167877490123290575176505764129381999017478232323788982899380670259452038069826029112772e-01), SC_(9.9999999999999999999999999839581641780994472943636188013250274866449982085556351662148256364053029684e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797974062453008474872890952046465426561427222832588179363112458893143429266595e-07), SC_(9.9999999999997167877490123290575176505772835708105536615270491562487683348405214292417389285256737678e-01), SC_(9.9999999999999999999999999378461435496302843351598181730493722485083138776466160205935257965033089783e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797825574535457574344681368455217143384992154076778409277616780456766943742354e-07), SC_(9.9999999999997167877490123290575176505808175349019385144592261200121151318764807011837810397122125633e-01), SC_(9.9999999999999999999999997506739390072487447425305698043480476016679559771483581735764231370837656945e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519797749535722194419092453915044420191891594303635830702357929060369172405215213e-07), SC_(9.9999999999997167877490123290575176505826272339000498882015996493359135272815639781193342522188793177e-01), SC_(9.9999999999999999999999996548253841618856054130243818997223700135205133225658176509770357052637670085e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519795588800041440490282766660183003868160995254186398022589509059605976063569752e-07), SC_(9.9999999999997167877490123290575176506340520395859457787579162612859334152853919065855293701044533236e-01), SC_(9.9999999999999999999999969311717194691945522471818711824452903409866088879160632773248980735684910378e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519785327116469311009828107868315001107307336506717159329689299241463084490112062e-07), SC_(9.9999999999997167877490123290575176508782767674910176758625863026903127194041228494595104524956652471e-01), SC_(9.9999999999999999999999839960995049005340645227591656563930031599385880092464590490415304776577046603e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519746694825028994898983431970116687751626592399977858215655440787518144128520073e-07), SC_(9.9999999999997167877490123290575176517977127254449150368154929825366512986291853219552290524587142725e-01), SC_(9.9999999999999999999999352992676368864367647819262309970158003209689695660980041580737124402817504908e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519597641900240191104358911316533866687425755019470219287745091827259275377502300e-07), SC_(9.9999999999997167877490123290575176553451238051306054666081039005106925921131029918712818652712133854e-01), SC_(9.9999999999999999999997474148593539917698150201844446228935130789675973760071594191468105226804499762e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519540272938980107538028670800911157631961159840445305195048303061642846793577703e-07), SC_(9.9999999999997167877490123290575176567104864043042814697861026257827507343866055045758938026386816631e-01), SC_(9.9999999999999999999996751000533518437361583262287349555969600402756313222370636870700035149174127720e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693517951331765262398696010858370088079269447705112672248212678288735938471276511806e-07), SC_(9.9999999999997167877490123290575176945267689938719877413349889302394292875123053334706059570089926591e-01), SC_(9.9999999999999999999976722056274740317337866485011977395650652906374677086648468187895380859004493085e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693508973411001681394521394392290360764785090317417205821361726771570390497849868485e-07), SC_(9.9999999999997167877490123290575179081983600370809519053207036729729697274174564177291670398492925249e-01), SC_(9.9999999999999999999863553439646370959698077510893301871327813314469116833523567847867292313918366987e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693476394792407539127377560431849908899812062272159278122302296608565434794191799971e-07), SC_(9.9999999999997167877490123290575186835588752733148505008653373892823256677574574848449717256671734848e-01), SC_(9.9999999999999999999452892965461948012512571278401751905959364959400449476432342302488664696531517855e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693429682087588784282163645436431890257354094024564849720599871889865344524805073483e-07), SC_(9.9999999999997167877490123290575197953060407243441558329023300608609582105195218341322188920989116641e-01), SC_(9.9999999999999999998864069303222444240802622090588956682079774106401539748816629610457811354285545331e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419693240410145798146977148968072294894552357448042091516220592065130852858504286540922e-07), SC_(9.9999999999997167877490123290575242999166301045156389484335642831519304843728875047182897771249791095e-01), SC_(9.9999999999999999996478255885721523210095264314878691951645003774580687936694835248944576677859047951e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419692654498300157459776195335091764111546411313651355535679164343538911436570631511110e-07), SC_(9.9999999999997167877490123290575382444277887409101784344871580266462630939097404448312473195206671603e-01), SC_(9.9999999999999999989092711416861275848747037419474868418371747978361424566152166535475015370572668484e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419686589768541452411308004982525083572117758672534991785085946823891141640212192810373e-07), SC_(9.9999999999997167877490123290576825830214246160602012860409266394519009008181429290942452902987834603e-01), SC_(9.9999999999999999912645492167423745863298328545027488810405830261465356331208319357505213555195224762e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419676548536598358761442524616151336799503858664528741236350684233504853282214645793356e-07), SC_(9.9999999999997167877490123290579215610723356971088732358081518312540420341561848878819627050824760541e-01), SC_(9.9999999999999999786073610083754392860445226392386491847849968111786480849442061726846806476511006677e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419492206331449367331588247576378918688905397486734782038777936246419227550687252701594e-07), SC_(9.9999999999997167877490123290623088455347224805764144363421326932996661725714254839299825124756603956e-01), SC_(9.9999999999999997462400580181300220492183812887515557221797210954273980698432270984487628364343391828e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419103557588183855114403222735929297975944320556539914505343353649289635852689966420844e-07), SC_(9.9999999999997167877490123290715585590839165120329661702014048283042612428349161688230109643371044387e-01), SC_(9.9999999999999992563399821773074211220185976163635506853655730627087860783791978784397647640883557366e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019416874498955404485243804576378311808812656691281844931668386524484909153902062933428600e-07), SC_(9.9999999999997167877490123291246094287826809959870955238304726169966744942246522779824261880220246378e-01), SC_(9.9999999999999964465637712036270052807157672101888717360010877171083471599149536724978627149845233546e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019407306351914871477819952798660381542937170711984029192719614433057379864027769491627487e-07), SC_(9.9999999999997167877490123293523282130449956855028506911294025232684179484470249345750490633565966138e-01), SC_(9.9999999999999843857092282855302421456953418311029397913695294229646075039833323326927599521059212761e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019365776125548480150038455417870652043193057735143775573346193513665512619491609103806598e-07), SC_(9.9999999999997167877490123303407340786980095472948006561215266073542124622607347419602707684254569882e-01), SC_(9.9999999999999320359682368882290826897897002608860341109323993758571716878100230648820175649841518560e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019292693849586012255812533450199613173786061778930518178261035859109435079896963457670239e-07), SC_(9.9999999999997167877490123320800684516748944185533984546000770534573667828427532374758723560675806969e-01), SC_(9.9999999999998399141920648926420907629288919194572456523347583032654330074068895656427313245182187354e-01) }}, 
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409018803742093136530293668420315854633518442975086485262871525074775594507641085085789333598e-07), SC_(9.9999999999997167877490123437169610568908742049910067594780109958854751982372358538280958928285413963e-01), SC_(9.9999999999992235800170088861254908226957093950897252155788312361934881068715393259776272869338631818e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107903096194033471248804708001515271382909281253125005321108104078130e-07), SC_(9.9999999999989026983078307018885860924222169389350706796690044560554674289147189718510991235918733910e-01), SC_(9.9999999999999999999999999999999999970108526902608609669041716627051175184210503786986631058551704941e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107900454200753831529683443354742003521420983480814490189577116164245e-07), SC_(9.9999999999989026983078307018885860924222169389351944480559476968150264757991873185772327325232992520e-01), SC_(9.9999999999999999999999999999999999953189517140777718573236360185377321272284942988578246355129785851e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107825396757075869090547337565117450287041206985886287216309025631965e-07), SC_(9.9999999999989026983078307018885860924222169389387106336585739720357460048763817671401387584537951331e-01), SC_(9.9999999999999999999999999999999999472530602497856663868431799030441083432180384637564804098309622967e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107602314450846605632177037505843085712369883497888458681238050019733e-07), SC_(9.9999999999989026983078307018885860924222169389491612799226474280448836626651750963146099177614688505e-01), SC_(9.9999999999999999999999999999999998043938128069098385600877564230769220144983295582652469370772868662e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107446912880144986786208698832042000262452519724159349742004427335386e-07), SC_(9.9999999999989026983078307018885860924222169389564413142370451561488561715377812257382207711122397678e-01), SC_(9.9999999999999999999999999999999997048765009361133882181729345546396007852462514060198258749014123311e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832102281550213869674546799957108631588534088491853756350410772923164267e-07), SC_(9.9999999999989026983078307018885860924222169391984209627503499563244190882671591089540155284123647671e-01), SC_(9.9999999999999999999999999999999963970398744165201967075761891084759796374119379603338282198026689212e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832086653616430846835003335484508507104875752511362146811628673508318464e-07), SC_(9.9999999999989026983078307018885860924222169399305364342341693204185112114057855915306950320413517279e-01), SC_(9.9999999999999999999999999999999863890975276340600998265965621538264010542301289237624449553500293813e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832073285245680783436365021644193666935279541363783712762854156073245830e-07), SC_(9.9999999999989026983078307018885860924222169405567990733352721367852182194896899610336624144103071116e-01), SC_(9.9999999999999999999999999999999778281523896153653087700622817569655637754909243623603598976108742037e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831860396786627146962492032017394220016072566617379480084310072957170090e-07), SC_(9.9999999999989026983078307018885860924222169505298983158488119819379954338801420331963311429245195999e-01), SC_(9.9999999999999999999999999999998414969230610991777109874345228789090900443402294471323685818355871682e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831472065412809344138155817751432351380491536127434654991066383295064779e-07), SC_(9.9999999999989026983078307018885860924222169687219005844678768260926654867135664068689552905145760169e-01), SC_(9.9999999999999999999999999999995928141442258493241573862539559055792130783516510381052114173510894486e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679830317614858979030052878262135934090742591817282901346167718653772398165e-07), SC_(9.9999999999989026983078307018885860924222170228039771568933931951136139788994804659330433336555186198e-01), SC_(9.9999999999999999999999999999988535177826367045531220948492289894138864954679376256783734878055398219e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679817876517169034195108142716083156798089771532624112401901734928150457916e-07), SC_(9.9999999999989026983078307018885860924222176056270315356430193625904251318114589670029067778281111675e-01), SC_(9.9999999999999999999999999999908863872495578142400966351592297734136819688483692248613437788350145263e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679793238915355855121979764704928653539732213256568458588348277616115936425e-07), SC_(9.9999999999989026983078307018885860924222187598147647394418680848426594211718773305397846785145006909e-01), SC_(9.9999999999999999999999999999751087609854167119880668260660489987908314267904343564835224785141024541e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679697777311958858860092096081791287862443558999908956124381385728435871621e-07), SC_(9.9999999999989026983078307018885860924222232318657568876180890242677208008871231909478528552510702782e-01), SC_(9.9999999999999999999999999999139762890673179151496807090370157112530490132094364871799064062579321941e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599678921698023984371370721753262016862178540793864114810161834429944171942154e-07), SC_(9.9999999999989026983078307018885860924222595885371961729429698269862720095675149810719308765556906032e-01), SC_(9.9999999999999999999999999994169843720028775405061229361031111152097735198322542613211945817318671038e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599673787809511887912046655466682780386355798635475760798841548287570164184798e-07), SC_(9.9999999999989026983078307018885860924225000937287821494857491767917405513184776157611630538853480107e-01), SC_(9.9999999999999999999999999961293034183194393313475873262734047353975162259520755684931835969019296493e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599656505611163631129380111634514688115070578219936469336879361578207824639456e-07), SC_(9.9999999999989026983078307018885860924233097058609858201822453771548425054686217719049072082024385264e-01), SC_(9.9999999999999999999999999850619897800376787198437449318171470704599906491448911342046840782601245010e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599582775558288639100760358368633720147351433093085355914095435617212519522758e-07), SC_(9.9999999999989026983078307018885860924267637077253743719381848528018748568724870331372967653122808821e-01), SC_(9.9999999999999999999999999378461435496336575883774824938411955559074613996402228623266120693709863383e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599303787936930792961163336108190354395511306681258826472164838322850860910225e-07), SC_(9.9999999999989026983078307018885860924398333275986319508310709753738782581252201247055001214018942572e-01), SC_(9.9999999999999999999999997591857992724877937458454021947497086065575435326407571104820301090814880336e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715598171355928576253866111045165523521567236036949918425554181900676925660042346e-07), SC_(9.9999999999989026983078307018885860924928839103071727378210706721265561568122146029958802453314365347e-01), SC_(9.9999999999999999999999990339898515154613071635340045536877092307150732732340105787826746491305801191e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715597591451600757977135670153003542755539888806358948250499251796236656962665705e-07), SC_(9.9999999999989026983078307018885860925200504530037764160657973276121444464790389644979681885644458251e-01), SC_(9.9999999999999999999999986626260384847423952734929724100904702903791675090937310284237745250944983361e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715581112762379187408317063295029814544727284291770678947874960587448042652558769e-07), SC_(9.9999999999989026983078307018885860932920209192461747402614406665049257019666142438076407430037055667e-01), SC_(9.9999999999999999999999881098700587288247832597151103605635743964685013853453293961424138360690420160e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715502852799357604221663639557734917944748960478412362347838203865248769659623355e-07), SC_(9.9999999999989026983078307018885860969582336458507963398833294334231396300385700701892482298530142983e-01), SC_(9.9999999999999999999999379931234141933946893590481434463286919694833669390475615712244697346430866841e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031715208226515248673879098484765620471112612063317466548070697192251453501986600915e-07), SC_(9.9999999999989026983078307018885861107604716062047148462747911121830087319278661020847047270179460595e-01), SC_(9.9999999999999999999997493179660871197041779835610813482278647333869848634712450964532866047092403825e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031714071485521410960254282128622416553925572464808908945616414863213921142226274889e-07), SC_(9.9999999999989026983078307018885861640129156089146827698947312596345547421867782291159570669386301169e-01), SC_(9.9999999999999999999990213625954346890649753385660773651087551863142219402458725723761462436429945169e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031713633965424904117003134182295298718070777031201083939082887253281125820532257935e-07), SC_(9.9999999999989026983078307018885861845092420065682944348068875191493020856025132209076481205372792059e-01), SC_(9.9999999999999999999987411799454316610847002595685274381240095884266946017684431754699992871541027766e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031701516024287413559832139183003491091597646059608522180835976113410618283410169977e-07), SC_(9.9999999999989026983078307018885867521935125225296908009106072592965662408630522200326394317685221677e-01), SC_(9.9999999999999999999909809950131500266788199396969406738926245096810260679828847814956622962116221842e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031633046582403936252845195678176423157074888990882280078300689736883213343980818786e-07), SC_(9.9999999999989026983078307018885899597536687609200147282322528037489151576803223974053732528543909021e-01), SC_(9.9999999999999999999471339813003960776062137781187906292929882395257589520514559667450864752218430447e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031384588181932838025262970928620326102025598785801692207484223000006661430012525337e-07), SC_(9.9999999999989026983078307018886015991835211332249395737048106929646825409683659562257137396370848256e-01), SC_(9.9999999999999999997880241858525953189052350068168593222034704311324796564195872417166517536312788898e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031028337228952492376351260370890844094754877521151377003410209073683185344619981636e-07), SC_(9.9999999999989026983078307018886182883273343160009262770349787543088101053380706217084800578023382578e-01), SC_(9.9999999999999999995598853257886527448520701476570658946808329977577822811789613020170952228100302744e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439029584868907069255500608866251391973685624687712882106286498836224160366282981110458e-07), SC_(9.9999999999989026983078307018886859099019915829661293455445895313643814104117855349533938806539603096e-01), SC_(9.9999999999999999986355054336427308757141965455350596697676936157509858239509839340232634272240400838e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439025116455994953671877470219084162076155892920003879502513067639677938198739662960927e-07), SC_(9.9999999999989026983078307018888952398282222478637507802970484007201720291769571087569552827586034358e-01), SC_(9.9999999999999999957739871147814405728599082832807011178440399602781138553001066913498882342830010263e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438978864247639862184525414192706300176636736360472797445428213678999359978854266120848e-07), SC_(9.9999999999989026983078307018910619982620109204984303928430286842469291904637844347174430900770836580e-01), SC_(9.9999999999999999661546246926051784268474501274989901776413040046259344490940284876134757630900069192e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438902285542495227124341383054757797663759344045758477517847541973233898978829372153982e-07), SC_(9.9999999999989026983078307018946494497831767972461149130959523573492072276579933476014729128175115955e-01), SC_(9.9999999999999999171145355343491768289508528436381720333664842021573743759210487231068504671670443189e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431437496413488765217806262702881227247250623088148925302031905907088641819454540343874186e-07), SC_(9.9999999999989026983078307019605097673243601597006007403058256538443561567636716707518977114313663148e-01), SC_(9.9999999999999990168108449743606002847441553921883698265863442618033472080858632544928771045926965225e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431434532412887640466749284164738824881784334311664001545197888103949173070366854399116367e-07), SC_(9.9999999999989026983078307020993631005735774244026019293853871694111540160414240205761313844201406966e-01), SC_(9.9999999999999971187002217959087323173560732681698379775362309694647468752038179673752880159163870522e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431417532663777460721969123690587178806676168376119053300570692026523698515712030712374606e-07), SC_(9.9999999999989026983078307028957434479504108249240089304813655485420999652301749135086139637097110868e-01), SC_(9.9999999999999862322637058397128185488455532972589312411368436792120154460566668139909646852780949929e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431344561905293841493760005304658577179168039863128255809059202769910548339222250117388680e-07), SC_(9.9999999999989026983078307063141749561387803656090429100012864572302954988689841283538618477714008249e-01), SC_(9.9999999999999395026605449673563299853397025407274751112097631438983757622453751488640801116227701705e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431027834737001583164022151543991114270505689527168354561330683321651894276841351111778587e-07), SC_(9.9999999999989026983078307211517640683936959551904991129332313203717276340377390423336322523063125194e-01), SC_(9.9999999999997366743606597945152331833347467614778702894661312755887099262364020437917686501253171898e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159430470478219997915909792761623275101147427478131110896026055816462066094316664979251685570e-07), SC_(9.9999999999989026983078307472620186225812244609602573167006560914515309216662220933690526820457716979e-01), SC_(9.9999999999993797498966698260637402811317670813394020454897865146415487410462531350636259551443366488e-01) }}, 
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159426741524183352168712899766088409942281352490753470062168070367937344186650919264314254242e-07), SC_(9.9999999999989026983078309219508150165067777566184679418777424752658635563276321058501100051835654684e-01), SC_(9.9999999999969917722196020780320284262567048631317441886654680877206003792323951839773300049769573616e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187188024455980722262237911102180287248979756962962416426993657215152e-07), SC_(9.9999999999955982472487817910948653715178849853463483574205866503167314031035602389320902655227834433e-01), SC_(9.9999999999999999999999999999999999880092343898358128047250264559837632328362055940615670265324671904e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187166797823444561476793342312805184853085502785745927702307646102420e-07), SC_(9.9999999999955982472487817910948653715178849853483399886233065839366457930504335474328766605043506174e-01), SC_(9.9999999999999999999999999999999999812222861605128985345293462203372186040620321974504758697325728818e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097186563761930683715596611854215313824322261695474395477570588953585059e-07), SC_(9.9999999999955982472487817910948653715178849854049210359626128671650656791316218112680278929319043539e-01), SC_(9.9999999999999999999999999999999997884091596497904999815966187998941173726924884334414390040209532861e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097184771446190844436112047118280414122885768141305166929554850247161705e-07), SC_(9.9999999999955982472487817910948653715178849855730886408103860204262946896921712420232095255551567079e-01), SC_(9.9999999999999999999999999999999992153387908022065829869570258067821558919315117575594903793021437759e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097183522899473392035641581065588091655081181320926988617852756554907912e-07), SC_(9.9999999999955982472487817910948653715178849856902360308307110931287693651967845821839444541733892043e-01), SC_(9.9999999999999999999999999999999988161317136172190513631843512903344564348158436749001441499884379863e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097142022697304830313504182990676907223798385612652260547381020438842490e-07), SC_(9.9999999999955982472487817910948653715178849895840754053659177429780214325347654915479068079781854750e-01), SC_(9.9999999999999999999999999999999855469651067784065201855192192422301904189056004405188164838940610448e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690097016462798925029837596991637332884704747220485179058582368718689791583e-07), SC_(9.9999999999955982472487817910948653715178850013649837052362701945085585511660558159848576263346919608e-01), SC_(9.9999999999999999999999999999999454007700600118529097204137621461115127580548255084379799335456761978e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690096909056964207141316114285599267208859624224761043105221257490877635325e-07), SC_(9.9999999999955982472487817910948653715178850114425507151665537607608681031930567242690826481802676641e-01), SC_(9.9999999999999999999999999999999110591080693168323418682454813843029453597348930186594197303585890903e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690095198641905113091329941041266102235322123206108025861308747000871272064e-07), SC_(9.9999999999955982472487817910948653715178851719256605768261366868483106921409871257558407988496522809e-01), SC_(9.9999999999999999999999999999993641754496769709105679571418148789967517605237085759187468174679338137e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690092078661457843725339408919218688013846928704563308962638958335674499504e-07), SC_(9.9999999999955982472487817910948653715178854646640589107169886355793339496698144643517107870296504088e-01), SC_(9.9999999999999999999999999999983666010234911940185311777512659635441655463297707972922679240877058854e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257690082803430564499033876791174202568228972647681834473219663756424516797925e-07), SC_(9.9999999999955982472487817910948653715178863349311268569694847449616063612732974667921354770519105526e-01), SC_(9.9999999999999999999999999999954009628432048419520868389487473479298118178224999377417181362984651177e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689982847608933132131929887691426437587541071966318997079292219270117668711e-07), SC_(9.9999999999955982472487817910948653715178957134857758528720558951708775329464209195865976424566725239e-01), SC_(9.9999999999999999999999999999634413486427028124749143340101328107246586302409810188896190435444073862e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689784901109867124964172110259038345854431622434539180124742337455003748606e-07), SC_(9.9999999999955982472487817910948653715179142862114937653917491507732534120653060931102944423513870594e-01), SC_(9.9999999999999999999999999999001504503314394193685878183696615699619218247131511919200849609213633159e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689017931567500581823576510803408114673505630397567865833648371141238823496e-07), SC_(9.9999999999955982472487817910948653715179862486610019865710604191221393983502184044987512952109122061e-01), SC_(9.9999999999999999999999999996549216054526510292425657025884832694371838527372515931174870068879305255e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257682782658377477100144929799932177740322433508613034066551090248006620641743e-07), SC_(9.9999999999955982472487817910948653715185712856244288715426212756187784411159104387049563143027750709e-01), SC_(9.9999999999999999999999999976612715875196342123312716180542695095723186383751542806086499801671299481e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257641535329791255483641068058392341802319079291588221891803789968531674172950e-07), SC_(9.9999999999955982472487817910948653715224413986299286620185120146645031252037119131179816560918004744e-01), SC_(9.9999999999999999999999999844729581216103595629548277021523783967967007565468711892824466966548474263e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391257502684532333694616908657145773721851409588664294286537345901373811686329934e-07), SC_(9.9999999999955982472487817910948653715354693520873563920404164608810572792553088121981656131100823545e-01), SC_(9.9999999999999999999999999400771656029769586620609575747186112017891716528106870671371789835855090831e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391256910313328625492576145028198979155560663866338446380910081492576060421285075e-07), SC_(9.9999999999955982472487817910948653715910497636711622498240653888938375388592390408343871164950177997e-01), SC_(9.9999999999999999999999997506739390073172020411946742479000146457700092276455602824337077640533414788e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391254668836120360934124035648711602991972814496901787213826858569981954884663191e-07), SC_(9.9999999999955982472487817910948653718013608405958816067538274980209988751973751388697818172124007286e-01), SC_(9.9999999999999999999999990339898515156741160474147903823661893865138160657978815774383397352093913640e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391245570509376393472133910477544695632071647477319015269004042966374520404328216e-07), SC_(9.9999999999955982472487817910948653726550295233206389983689641022214030880325722164702415170963562656e-01), SC_(9.9999999999999999999999961249145434291543126718466386720234496242386032480299056743202142381584889206e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391240911369564195887020191572286491902745528716532485208293138698102038912139365e-07), SC_(9.9999999999955982472487817910948653730921826238889746783755010748701772922594922000504776763615717930e-01), SC_(9.9999999999999999999999946352133086857945785377171867617733972888089630697362551804055458485952522588e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391108516225534317309392300435295618655774255743817475277967044785983815868880376e-07), SC_(9.9999999999955982472487817910948653855144215018319548458197421974344045541600175307990897507590952785e-01), SC_(9.9999999999999999999999523035346114741730012469260346628680051430427876182017982741328862808269605395e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345390479750251693835035126779629636221568318419655903246800206781377798482667600698e-07), SC_(9.9999999999955982472487817910948654445096451001100335278436851299798127003782766269058934467776238826e-01), SC_(9.9999999999999999999997512635389576466119510551241852132704394706695616835673123038134031682818877877e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345388112626945033644945346666856242699850935784394566606338997205180362205887473077e-07), SC_(9.9999999999955982472487817910948656666097182133891913939073517699354030532519421028248157087795697536e-01), SC_(9.9999999999999999999989944056950505735129040391643032751461380845893982225223485840643787497556567176e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345378979680411470249605830340924529504995954887968181527817740538488324013043941263e-07), SC_(9.9999999999955982472487817910948665235266718578697069482195571747758295023794907868513987129868148950e-01), SC_(9.9999999999999999999960742611455618963380299797379620550577721773508296643454667026533941813787825767e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345375464501782021647295145243131540576860826519351575358719373783841091584271523928e-07), SC_(9.9999999999955982472487817910948668533453291327636870112427162375055612962663922895188911524321863483e-01), SC_(9.9999999999999999999949503270813975687418992467779681709402130841565640134405305787812092098281136968e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345278105024904239786822615067852234034482023367257216619596737152400848064548314705e-07), SC_(9.9999999999955982472487817910948759882927448358141327899133604969857934820124452477454815739127932676e-01), SC_(9.9999999999999999999638208613935264058496397615723919183749507798187049955673351428264558024128337230e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880344727999279360942267020322377621854727044591802052962509191957289250548858270889808e-07), SC_(9.9999999999955982472487817910949276030632814771188701984275300400184584028263787051143060939198256235e-01), SC_(9.9999999999999999997879314823648393711467089337055779335504619983903504977608755691441302671332911765e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880342731803752307417385156223396344123887783564506969266171962222069933107395503799021e-07), SC_(9.9999999999955982472487817910951149000964607605365004662483533897761463774996192884626331924365844554e-01), SC_(9.9999999999999999991496731210991831891340450360052219894483091186106758372993697845286523801678682142e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880339869567830722446525428534103794048546407429919094206792468249407412787658641612750e-07), SC_(9.9999999999955982472487817910953834550997691427432222203281811980717795099762566117492556524409921271e-01), SC_(9.9999999999999999982345092585876654722304658366183440391576481599003517558539144950511192512409349935e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880328272274271223911968828026752137453709180468231871960685125691908414707751826176119e-07), SC_(9.9999999999955982472487817910964715943362143130717707063049217040617296796971358459216051728392945327e-01), SC_(9.9999999999999999945264208062865656210843251542096076958235906026830172416921864002480923400080284752e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880292371592904521896474617530844915666985654189852349027144000193065478238421022087780e-07), SC_(9.9999999999955982472487817910998400474852017435443592700464957070855861751232070767521872236986602252e-01), SC_(9.9999999999999999830476304037984503249702361979401509587808404034970629111339855965613774113444144859e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879920766321117700787942922689971911604797190892277160528700299866409119530209912452866e-07), SC_(9.9999999999955982472487817911347066544764449586029158925448075362718159629442395592308657131637646851e-01), SC_(9.9999999999999998642315281763658959310993262866514779382228849213767483204803532468143271233602703944e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879305508119392888052858183028989642845544396631553261107567896507972813230559496782474e-07), SC_(9.9999999999955982472487817911924344843711307333995567906003401772889553360164890033430931978290404720e-01), SC_(9.9999999999999996675104724149760340168377573591455751139245616658261226801932661955665838943085288217e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850868010275195312908864100820037823148128934498700447555637626347184556418624926955437564e-07), SC_(9.9999999999955982472487817922522322782635005843255714981446042930933498973605051418609994978541640709e-01), SC_(9.9999999999999960560021013495460095922268317460242495248740846070487810482068344717640216687466282108e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850844196531200621750366610141552894225318947058009888996747170916953421599804994599241803e-07), SC_(9.9999999999955982472487817944866043819221796535201516702937308624904937636564139106763729365961821847e-01), SC_(9.9999999999999884418575891201625416684083526806820859405778105977440346495058119815600936492205752560e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850707615022704915335641342506134591651821613850225498202144631931340078807535026919676607e-07), SC_(9.9999999999955982472487818073016372690843162259410699717837655491508662102702379297083677229569728913e-01), SC_(9.9999999999999447716416156708883433287167918962672011359604725002478067198428354072871172053687081998e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850121344236873112895099586871119553175124196640769661130954408970804009647936630837496025e-07), SC_(9.9999999999955982472487818623096649586678631721110968395919954828591710702252600344948172726817579576e-01), SC_(9.9999999999997573189467510257079960802806657379407871384244696251063991014219090525575515280302290091e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726847576655244902906005566334504361456219113911500940354770807551122145792885612521794419471e-07), SC_(9.9999999999955982472487821010701932238988504428000333669975847229758775993925147918181329733927608364e-01), SC_(9.9999999999989436867128671076133682580771078984890129182749663656713197714085563766001898243149552750e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726843098671871802005320286077286220695108885668328565798214645957321054950003417480994503413e-07), SC_(9.9999999999955982472487825212259289928732187777989320320666315870563872575749953499548413781890275177e-01), SC_(9.9999999999975119079663688278376715846251426563796308445212698563593673321841853261039113087313521082e-01) }}, 
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726813139043401097512248917876292813572713935482541830510369495864397672970818960106228432686e-07), SC_(9.9999999999955982472487853322479214115160234863039083300485613119635570612487484190177023996176048437e-01), SC_(9.9999999999879326943509256523758084292288115832825796517407920013962322002165712947366819431214661411e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941659704656507914831235628369455928415009712322152040828670146040529e-06), SC_(9.9999999999939060790161031790048854092626781629036776887146727588412807536192754578343529277325609624e-01), SC_(9.9999999999999999999999999999999999833996177671408297742452135308707385067738603599494870829073693395e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941656246952102842271499023117633576848543175013395946585110335619340e-06), SC_(9.9999999999939060790161031790048854092626781629074949445740460548121768467634848621165987434589495111e-01), SC_(9.9999999999999999999999999999999999740035592947874202410758236047782881518649225518053889474598983870e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941558015644839953572073947408240926358477325432885149552783773554354e-06), SC_(9.9999999999939060790161031790048854092626781630159408928954415857052363578801535612682831034961757373e-01), SC_(9.9999999999999999999999999999999997070671764438515137524417910053253229401795788033562340475781078446e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941266057039612972413310616646054898103022484543966302862137135129080e-06), SC_(9.9999999999939060790161031790048854092626781633382589877742782594561533907495048184638065533648975314e-01), SC_(9.9999999999999999999999999999999989136910503079640848733645380910779967035016691223993670221580339693e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941062675486862218707412661013696462361966404619738353912504869475077e-06), SC_(9.9999999999939060790161031790048854092626781635627892925589528201279493601284535490102169284463479537e-01), SC_(9.9999999999999999999999999999999983610165767350823312435607213040683186235728896471229754457381529630e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156934302515503634310646027099796003355806348963396605689125594028046089e-06), SC_(9.9999999999939060790161031790048854092626781710259085425505067675962761729505880671662676705618276340e-01), SC_(9.9999999999999999999999999999999799907769484750926858765327788494626681071264887159765393606938022358e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156913849482598452514751410841835924935597884086381400750454950757943329e-06), SC_(9.9999999999939060790161031790048854092626781936057622699895497750703479221610047122182442694065357957e-01), SC_(9.9999999999999999999999999999999244111580452150147560913367902997619946481068395418451549994202594722e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156896353649135378457569963945851507839152937615780489685381185566291192e-06), SC_(9.9999999999939060790161031790048854092626782129209104080321153322686899957714314973254452093750134556e-01), SC_(9.9999999999999999999999999999998768675120353266900055520804305511284636422401089664721825815569492186e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156617736224809738754216306780029593003319301601683963609080744685347808e-06), SC_(9.9999999999939060790161031790048854092626785205105337345019271497716169494708402249844007351214356316e-01), SC_(9.9999999999999999999999999999991197450678669752689266009085582761297903813480200346020251172249133371e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156109508171307346588766762340355308923834875916265302734118430180518737e-06), SC_(9.9999999999939060790161031790048854092626790815869844235190784783489044951809317926858733324195684128e-01), SC_(9.9999999999999999999999999999977386725560023806550683820607840585443760566501797732128625456697789154e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053154598622887767989387627576510124601384981920141124731912502327882659594e-06), SC_(9.9999999999939060790161031790048854092626807495825750733408642875871006789309621686282177872896657239e-01), SC_(9.9999999999999999999999999999936329524579143109581348636445340976076387923067724635449570980891937857e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053138316356533053229478415262572711135845684398611493252405363212304990351e-06), SC_(9.9999999999939060790161031790048854092626987249701053753432356889705935014135641483640028143697162126e-01), SC_(9.9999999999999999999999999999493870861811751295078199019704019601124597266959944607475070804974318574e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053106071935255997591191564792694270708428704520816473789402301001877080017e-06), SC_(9.9999999999939060790161031790048854092627343223467554359414008173944063439805827663075409308808783829e-01), SC_(9.9999999999999999999999999998617652329996411352438845070758389393858340852356196253883916954722091674e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122052981136717167140310883125486786112237433494695456481225555966092773698101e-06), SC_(9.9999999999939060790161031790048854092628722490279928863491219379204958899043329090871897778757566427e-01), SC_(9.9999999999999999999999999995222629283211432644179828563867900337544515782988634897975424746561283139e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122051965444212044305321460286196536143115127312423369032070778979193664670865e-06), SC_(9.9999999999939060790161031790048854092639935589238919608529174556490625377664741915894861725361935304e-01), SC_(9.9999999999999999999999999967621929367785890172149974867646689369285472496812509540461573285898772428e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122045246475976876026404457468587472484922549735882270429659528080136631029502e-06), SC_(9.9999999999939060790161031790048854092714112030773403363833401125073880134690513913818137831040006305e-01), SC_(9.9999999999999999999999999785038888669136217263033583812998980166090206229504750831331372446466897028e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856122022628427014142084926408548712749986410927708704548777668790279701690148468e-06), SC_(9.9999999999939060790161031790048854092963812033480188881174033936785654517947747931986168148529303685e-01), SC_(9.9999999999999999999999999170409973968890850233650971193207199632888312755769529020050609368485603166e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121926134340304406903742504701589700038901878747507946954840904874523529894907e-06), SC_(9.9999999999939060790161031790048854094029092852011817691521683367128323569475176047474154589578137872e-01), SC_(9.9999999999999999999999996548253841620193193566663153859810260394599508415051679063020920893582640450e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121561009744884812438837438157745571134492169161711653868841754495766600571325e-06), SC_(9.9999999999939060790161031790048854098060015793897889078280679065277191252339725290514843851205638812e-01), SC_(9.9999999999999999999999986626260384851878851759170528230197527994587744267591148822617641325425585707e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856120078941196903260965031492689068814604994950147495077178616107827554419849813e-06), SC_(9.9999999999939060790161031790048854114421839090521561123984936806123423835324128228699761719236470536e-01), SC_(9.9999999999999999999999946352133086863997866453265606964291902721075788956617650840192217286669480434e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856119319992351624089039003894437206266992184997868488146121044090313989986981146e-06), SC_(9.9999999999939060790161031790048854122800525025491530157246372471675618192957937544032583120124753041e-01), SC_(9.9999999999999999999999925728254084059089171594717779716549198756776781947738509101413785094625002233e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856097753534650786845235099906115144947522397478403943554791086939141797700992042e-06), SC_(9.9999999999939060790161031790048854360891111669261418452776441858828979839869050657863437644162286981e-01), SC_(9.9999999999999999999999339675561721679908336122257394570169189108177098828101755126616956979737756025e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235855995330935408806668462537517472271545340047744854478415433189166314745783526759e-06), SC_(9.9999999999939060790161031790048855491621854630174468753219353471168979319241999967181393215875699168e-01), SC_(9.9999999999999999999996556416443457432313835771620716336953193819653896202472963626655283033214806662e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235855609739265564540729776223890814603207590870228666564670837732271193746300381017e-06), SC_(9.9999999999939060790161031790048859748498350143300337130715674691237781851410398813792941216896341628e-01), SC_(9.9999999999999999999986078245229648644250269864900670760384459117732252998869740564579675468166528786e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235854122031339844451615266041666260510285189332449090652213256739742133530446398594e-06), SC_(9.9999999999939060790161031790048876172579564719910856316111425509873477955697488661074239224447665653e-01), SC_(9.9999999999999999999945650871971996736226665587649713758342525396292396251341489218147485387172444718e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235853549427625573921171507616996223830229632056498891619477584892812210651224385107e-06), SC_(9.9999999999939060790161031790048882494042093996546755801459371932890203613039054997642565795173033812e-01), SC_(9.9999999999999999999930090785421857569807094436050124428992380746214037672012348614899975744108817841e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235837690091882969420598866893480056987878026010097586828431188199875743536166275951e-06), SC_(9.9999999999939060790161031790049057578824357085809575440788048788367589764980527906302531308706754890e-01), SC_(9.9999999999999999999499124952276646324781319738535804573491063735590335873266675333408400091205322615e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235748080821247109357956421358027911839103705913128181211791262234090542438145233117e-06), SC_(9.9999999999939060790161031790050046852265103175605178475598074675610700982878749332961263832259234569e-01), SC_(9.9999999999999999997064058654173544703003236892543391984681430351462177662719045911103529899439969321e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235422911293978913257243371577207703658003257569482681051163819755260988563458049211e-06), SC_(9.9999999999939060790161031790053636677009616345262238074897278822289868626977773056067565369095115482e-01), SC_(9.9999999999999999988227814910615681354635879482529172561120099837241513658474840803780269817224906292e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358234956668439038942747771256342243211185542655230450205244904998123252154495716123994e-06), SC_(9.9999999999939060790161031790058783930971810339576499575723339420743103138020498795040026277888925490e-01), SC_(9.9999999999999999975558006812196059991103747411512730964497542483718867699293518004533600635414229289e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358233067531621916159000849328309047826153485081846473111038760396932048162382973789172e-06), SC_(9.9999999999939060790161031790079639729326755130809727838218305929044271604594182231757273320697884721e-01), SC_(9.9999999999999999924222097444348307711296069945283467844667849825817671734597422369341677101234829059e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358227219503495208701616534925878668911249966705887524754013341793455820256791308285489e-06), SC_(9.9999999999939060790161031790144201117511658188400464759469548984550114042931557935345826553613394704e-01), SC_(9.9999999999999999765306216301068352140601845514306705236951892545835403088877659883403948846180082969e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358166687001082658132625361092595998367455484759772839441455849505852771999601680844672e-06), SC_(9.9999999999939060790161031790812471225210433216453725663089519717662872416490122591928323907174373364e-01), SC_(9.9999999999999998120379798323290310257684416946582475528653414090722406476728113325643085742132642311e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358066464745351006346839205172285172655467548123054854800401761594167225065465988133569e-06), SC_(9.9999999999939060790161031791918910492748770915922301555461424332325351941234742812640588889883619696e-01), SC_(9.9999999999999995396913403381425936213819346760916376568416003688323187463660497318580682668638157194e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733356226531982988510117404821522104067854208163952587539563852882609635812048055882635022e-06), SC_(9.9999999999939060790161031812231503170357210293476557495301194476235431068374841349394346143739355941e-01), SC_(9.9999999999999945398088185718106422190434560824671367149512609953634318581279705332823298219821336664e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733352347401019966400653228711083081293356178649177469381848327319081113522975556580368798e-06), SC_(9.9999999999939060790161031855056550262726521566125828908815956646862340493529985638179331291212970287e-01), SC_(9.9999999999999839985545410224675056732447529327275559590299805673816710200026990342417421939613233172e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733330099007037899778001666848213428146517030369808050254457861665100803445755650781480781e-06), SC_(9.9999999999939060790161032100675615227034989501712313656065469536793879609673107320704069166791371876e-01), SC_(9.9999999999999235401734067720030575848540093525528817491608989232391701624221959671025772890213261809e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733234598645627176520740117528640537364656284404942476065752732079115387717350241126821650e-06), SC_(9.9999999999939060790161033154985849591034089567778947301651849370898037880128614025829826217631350619e-01), SC_(9.9999999999996640249358897564192328291975542959572115868732031466661459379360753829743283926367640724e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732820082479575601365281476959116845896157284637161522161600574313997856996779066344716727e-06), SC_(9.9999999999939060790161037731184617027538451239456933996750170255571230436505776275526884895273344666e-01), SC_(9.9999999999985376076145471657550793317637601711415122337074116484291418184121457387702054604233843148e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732090643045005122499195426827193831280793202837534889090012654146811429399079674775130682e-06), SC_(9.9999999999939060790161045784090908227537673318906188110385593289743147588469486309713564441659776460e-01), SC_(9.9999999999965554093765457954537053229700993914073576598931540255465494117388470127500914558074800536e-01) }}, 
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962727210380518152957925065662608065472771441817054591321342841959937888564558380879270419229e-06), SC_(9.9999999999939060790161099661486265015310348988940031375489898642725009840308203538615785015679551469e-01), SC_(9.9999999999832936533989495237312511095807646852011530453288996916599066999901455462304650969540492773e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923246385058008006577363897435558570089666555799076898078031863963742e-06), SC_(9.9999999999458210534709235993504687597229374788071604701246613387423215672804708404919520828035931005e-01), SC_(9.9999999999999999999999999999999998524117356081930224460645895661490437219406452637053801236289074905e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923154723239410612576648578988378930817599357373966180580998463309886e-06), SC_(9.9999999999458210534709235993504687597229374791088906456985657058758395954605133766128816671662146443e-01), SC_(9.9999999999999999999999999999999997688746252810818279792195553431116640549556040555326215783349623542e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581920550665977110648548007642099389226543724014160862865971463879267979e-06), SC_(9.9999999999458210534709235993504687597229374876808638727343147004217747165874912610506085124099096442e-01), SC_(9.9999999999999999999999999999999973956354494978960339533748960307398057546452264842693577320252130477e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581912811005909291136027281071025516972871162622351369765263288996490770e-06), SC_(9.9999999999458210534709235993504687597229375131580912164640160286198045063494158235494433399782332612e-01), SC_(9.9999999999999999999999999999999903420023569710007631276261642234982344215967632765456349568306056912e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581907419474184674353205305512718401442993737127965162022461137910535840e-06), SC_(9.9999999999458210534709235993504687597229375309058060095365137541191973778424190364699116869699202417e-01), SC_(9.9999999999999999999999999999999854283645151375068159349860255705330720083781422832629456182697123316e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581728211396952000877110971828011443613399470682047427073603172950540183e-06), SC_(9.9999999999458210534709235993504687597229381208186556026570049648166008276209012341017166447271313476e-01), SC_(9.9999999999999999999999999999998221049093581946706897065934523327198208379885809760072003735983674166e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341581186012882477782134634036468994649050771788527044677226251544324689332e-06), SC_(9.9999999999458210534709235993504687597229399056147186917579529315898651811464599269703595875035251736e-01), SC_(9.9999999999999999999999999999993279657157887106222121513438678485851360015901269706987556276379743396e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341580722208078703974192875042733816383031329956535608039793055938013268274e-06), SC_(9.9999999999458210534709235993504687597229414323562454922094158633906391093435706843061301543922367984e-01), SC_(9.9999999999999999999999999999989052715814591710038130951327361567730263020726237509040354327900832336e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341573336215288474697402558730041527120867191916288482129163612508092986823e-06), SC_(9.9999999999458210534709235993504687597229657453901290118545618056506171546187813651419320776898134222e-01), SC_(9.9999999999999999999999999999921739574526974627542996503780330377495906801806264605736523857688620072e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341559863372561403776060450901936227943750677945869117345983990341558882701e-06), SC_(9.9999999999458210534709235993504687597230100949706165441473998284413045447682224320847000995676401983e-01), SC_(9.9999999999999999999999999999798953187944945877042811233715654155310597472853003083913623907258755323e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341519810644925667503689385278568279129803073026384631542929087866306231777e-06), SC_(9.9999999999458210534709235993504687597231419395786187692306393465253179241329092495179845555633184238e-01), SC_(9.9999999999999999999999999999433927795845278100464046116182400680488280124700349380899730407811304415e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341088176829504422214472563122320920467980915882556929073819786321485320573e-06), SC_(9.9999999999458210534709235993504687597245627814177134747367594192799920268189489147538223490312033423e-01), SC_(9.9999999999999999999999999995500180657559539220321226948063990358601368266595072534769707560389136975e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985340233395174502480951586737343327750184309891479312498150699946421909580097e-06), SC_(9.9999999999458210534709235993504687597273765311642019315691892449931706213182958641103971152107798438e-01), SC_(9.9999999999999999999999999987710024351243576616951552591065980711903253212212904944060298658282942916e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985336921432104412810156856557930357164766329440053453545897142223479477191017e-06), SC_(9.9999999999458210534709235993504687597382787717472930348418956808180256641375152170364188394204942080e-01), SC_(9.9999999999999999999999999957526047138155129642489155249119192049431911063373371946076018628099964015e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985309995989311003095731214928639699391772410330310153243764605713875799101067e-06), SC_(9.9999999999458210534709235993504687598269112984173629159078615704610575608458560078245186853021748667e-01), SC_(9.9999999999999999999999999712137757918314523800311227167947700338217352859763285746447293022659992385e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985131879882384643889399307381389104801185143102583754739722116703407239740747e-06), SC_(9.9999999999458210534709235993504687604132296263515485049818923488718361186738407206939044034446095531e-01), SC_(9.9999999999999999999999998088855010202262687003642977535624651948480964743894631062499871507728928173e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021984532287997662621835816597342105198622742764506625128615812978806702983579394e-06), SC_(9.9999999999458210534709235993504687623869518088067792188616438316986946494540113142291140550702413472e-01), SC_(9.9999999999999999999999992624401632371492757680803153760020065455145870549797014996780778113132179658e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021981974283484976886521464289293137484591271409608884167832950798029229505935258e-06), SC_(9.9999999999458210534709235993504687708073296994266593718885853539078318775085051863837361401145467741e-01), SC_(9.9999999999999999999999969311717194802210024840142226239766631290179504113997530058982845816874993047e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021972295033754520121093526914996592147536958240964687744107031965496363351919475e-06), SC_(9.9999999999458210534709235993504688026692517656054608854732107594504149714918761883027914786414035085e-01), SC_(9.9999999999999999999999881098700587709012935668437053038543664415536903800342375347288135111845267689e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021933006221733835746857401287387867993702176320272200067335792474893484250783024e-06), SC_(9.9999999999458210534709235993504689319992206718546596401645066277904371438834998306444743296682915711e-01), SC_(9.9999999999999999999999523035346116324527479244501868824341843169457082765923898955344237158601889912e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021912886910413115359435002085999337045509792245383894627620294484599967071534342e-06), SC_(9.9999999999458210534709235993504689982274870331288300009054944423951097970300981345710537827167324100e-01), SC_(9.9999999999999999999999339675561723796689501636466733791799662917286547366633542416343793943228919272e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021341172124538863953592359085399884730106064473283724623779962504139289433980767e-06), SC_(9.9999999999458210534709235993504708801845042479214207252075885175590795305756452998882900074089317815e-01), SC_(9.9999999999999999999994129283506009562785328978365983263636577206917335333765887162833435907868019045e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943018626006045501243179231245559137437641467618296303176064924330843605787167536774e-06), SC_(9.9999999999458210534709235993504798179030688196100111368828236524895729901907684462639742851791958159e-01), SC_(9.9999999999999999999969384288068242393708348952162177073808481885159581222687327650606229318697890138e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958943008404185567706626578761463718418152190785605521021397781201860840724141563175675e-06), SC_(9.9999999999458210534709235993505134658465052984844298960404610785794527021400238637944233992612605114e-01), SC_(9.9999999999999999999876226487136096119803043308281959786507589105613373691027361501850995642846173195e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942968965876783067043224272309794753163106123793996813062387916352086283667716862703e-06), SC_(9.9999999999458210534709235993506432879252728418624720811680333183223534491963865041896362373277123988e-01), SC_(9.9999999999999999999516800675770972078933983146618486657200754194162477819172233872688174537493686724e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942953786471132121014968898974755905062755665179043623935383449689055283962273802298e-06), SC_(9.9999999999458210534709235993506932551286542689435062225998634262288635406531202025683560190872268770e-01), SC_(9.9999999999999999999378461320959272466181886950344833665380562106876079286602692750735959745457959405e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942533364310758561007254481723268987400861827813031949172743051506726479185179351947e-06), SC_(9.9999999999458210534709235993520771907106205749831110650901855701696508567037293819428989738633032771e-01), SC_(9.9999999999999999995546892961035086436933161876438125086376809884756813043826195296366505268295996768e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958940157872438862523394119314723129106101509014596736488169357160231418016777560025860e-06), SC_(9.9999999999458210534709235993598967778686038446789282906517258587406624478796679591563677091839748099e-01), SC_(9.9999999999999999973897559615888364568173453837286527884595453421634772303032792400487426539402674720e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958931537809318911619590830694775273517902415304968002273063727528718185249115726481137e-06), SC_(9.9999999999458210534709235993882720948592583386395603350300289634053075073598344351502607514069817586e-01), SC_(9.9999999999999999895337568673435721901670054994782604394475694931528167629240024841680851414882364629e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958919177970829206529966602810562828350952542730155997112168967311112453591838739864823e-06), SC_(9.9999999999458210534709235994289579146982053796969742778055931365417609646320922357273320988485624802e-01), SC_(9.9999999999999999782694681227045453634283229700387561617568796487222841776773805278310845484714623826e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958869098005641108532525692716625548167703484646492245129160067135026079887413667876225e-06), SC_(9.9999999999458210534709235995938099427308395877316694028162399809853740485660278830021258721616230868e-01), SC_(9.9999999999999999326284843290994433240171322687885706212969405815150148187663984877029482206915147973e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958714070036067906098247226639744032365274443636123709225921999751782925376482163632306e-06), SC_(9.9999999999458210534709236001041272939896565386787468261904151304949622299906864186978156324146730460e-01), SC_(9.9999999999999997913418636161994494750057633434216837342783690293914094711975092156721954431725321885e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770957109387100405252339244274609469889693210386475069708108813201357024699341179619807134e-06), SC_(9.9999999999458210534709236053863840866964329953700947446502504079832216325886912942127028213198935573e-01), SC_(9.9999999999999983288946038113965299749578085446939138059299771834553987401586182801256223666288207500e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770954452550902718909820406133956396304655013821211820776010219597058368695093003529002052e-06), SC_(9.9999999999458210534709236141320937471176354178480106323382777539465901886894896095672494070701227000e-01), SC_(9.9999999999999959075547050032290457424907038480449488891799548772314496124374485722335908241000146183e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770905676957810476558239989956850911892343991035233895298164732847900220782058127814470233e-06), SC_(9.9999999999458210534709237746904210053333451468769843160130438237282019342565233664703001192582256401e-01), SC_(9.9999999999999514553262442777832862544633648939158146331107716792049359008550980986421190062325555739e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770802843355803770403217392212205119325787806085118182700667262705446469082997885744989489e-06), SC_(9.9999999999458210534709241131956052049243644218405432753941827606845563884959360464212043728335532585e-01), SC_(9.9999999999998577366755823251193593662349229695961061916269979363957002656949632551705688360491916829e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108770213050818802698141190778218955858049735325503982661624086238023565734773930983936302247e-06), SC_(9.9999999999458210534709260546605299098880465619175980853138274504201817123443233523778866887607021395e-01), SC_(9.9999999999993202220922205034333786645157933437023469049728294337944004199321146637059433060337321152e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108767681389410507358371261443578113006448589619829073611802061535305224195609556159045836889e-06), SC_(9.9999999999458210534709343883228214444539272369556330246269666626261160866651663921492550826836768155e-01), SC_(9.9999999999970129617562176887676799370926737061206249481153783781566858450469101790428749723219951138e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108756692796642843052992808031780500181557227688810465326079687221961131040112810446127619063e-06), SC_(9.9999999999458210534709705603088875257046871716790470580158521260356116011846378924628202571937178443e-01), SC_(9.9999999999869983744349263197051738076255137502144014124667766353918111996160835747148730628753137175e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108737355763369764319228817860151633610847085929457262467134771200816090810207304816857952642e-06), SC_(9.9999999999458210534710342134911376770755226956219169654209950175936147353096872984576409489279496337e-01), SC_(9.9999999999693753345842021045590833789775102117090706787073631977392622693555322919414109285481856221e-01) }}, 
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108607982721016282913185459267438918935319392886518735858016300126801901746111037405959888722e-06), SC_(9.9999999999458210534714600805684120893713968904749701182230070504859075669369334986111941085580438890e-01), SC_(9.9999999998514696430127372590670197107227463715756210343178265554928839637020716488139626665648674413e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101279994144029457266103832670794717071307575490225414545112901616218762e-06), SC_(9.9999999997174574821673052181594664246834506373262751933474970817389807110157028185244016730440056865e-01), SC_(9.9999999999999999999999999999999992303290762406537841916503452443452506184408937354733701417835726066e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101278902531902623261514636877853343673302974268585564301258279835161902e-06), SC_(9.9999999997174574821673052181594664246834506455321569558754312003435556011254957420324358067286694467e-01), SC_(9.9999999999999999999999999999999987946841071869805533452724244144505546874185285697413650970326865987e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101247890486429442823671625537659260844189330168559253465653032599482663e-06), SC_(9.9999999997174574821673052181594664246834508786563336770780488104889579234190221705230375452792858955e-01), SC_(9.9999999999999999999999999999999864182719564366376428808229975077676326409447444780297771412820669779e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101155717901192901641260429928149443455849790960175243744758434451427715e-06), SC_(9.9999999997174574821673052181594664246834515715373649562403301231908286994951082554505894219256001717e-01), SC_(9.9999999999999999999999999999999496336649922121393672632616431087173659837651779518457133264713856369e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101091509471741456498823302723817256769100205438500589557250206522874475e-06), SC_(9.9999999997174574821673052181594664246834520542058579898432210712020188642821955139844954848596981091e-01), SC_(9.9999999999999999999999999999999240091060726561466341576531977941613294052389655641440670200914273257e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809098957297939314442199294518702801897550679986546345940031136890869843648e-06), SC_(9.9999999997174574821673052181594664246834680975302777292270330136235229188914252496367477310263916613e-01), SC_(9.9999999999999999999999999999990722793623817980876398598422734569322474687087313218862022795467472255e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809092500187633101654841069069803172470777175855128671460292114955833396788e-06), SC_(9.9999999997174574821673052181594664246835166370090888142990457373397494449047247558622202621783202295e-01), SC_(9.9999999999999999999999999999964953497457378610434410638699327995786294834869745249815210598812773612e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809086976677887924627470781957711229388817513329779325449951137698014785151e-06), SC_(9.9999999997174574821673052181594664246835581584128630193909288950059387442096159738387723302066828215e-01), SC_(9.9999999999999999999999999999942910052053522084027285880271300425411370652963271126034562337712670170e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808999015960744221455152373803891718831326201832174357789308783964324340353e-06), SC_(9.9999999997174574821673052181594664246842193779311197558920900284470551079562493576566490817681502208e-01), SC_(9.9999999999999999999999999999591872875422426184148516153081533375541351971981066676230812920540806807e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808838566182103062453848273736181421133806137804970613362697731495627871684e-06), SC_(9.9999999997174574821673052181594664246854255132240389995670407473222428441323743413430354358377280584e-01), SC_(9.9999999999999999999999999998951543429344134236035773717426100944710168141434392951840581113915652285e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892808361573210885794592897306879911657472314882201472542205456367882004424079e-06), SC_(9.9999999997174574821673052181594664246890111713778357766357599621217942533810962843276827782175684423e-01), SC_(9.9999999999999999999999999997047940647031280395866501254740189775580694021238832032823176689897000829e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892803221191812443220283225032808753380597911174551883889392204275489310143574e-06), SC_(9.9999999997174574821673052181594664247276525174503240722611875588743086351220037441309089042359167172e-01), SC_(9.9999999999999999999999999976533499297396813365256570928682723233208766886108992539496399180091009946e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892793041489569203113372428151427105501440051652190642292279939910332733444155e-06), SC_(9.9999999997174574821673052181594664248041755158050969848980865258160917876275443396335659471617908957e-01), SC_(9.9999999999999999999999999935907933130465524797197853738582182237488113890368262113426371319056481843e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892753598904791171529627537935697704243299375800329305888173331598424968555902e-06), SC_(9.9999999997174574821673052181594664251006738590726124087496434910501348276418319871373432219964019196e-01), SC_(9.9999999999999999999999999778498875438352048861772728840017224628792086074990256413667217652563196121e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933892432940419901619755108095194771664869188520795290988622205620155001552328031e-06), SC_(9.9999999997174574821673052181594664275111322521893252617105862642007953606485394554357608301065258383e-01), SC_(9.9999999999999999999999998498802064707071963907553766618600101371966945599648132060355953519130358066e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933890311733299199742108867189098118628780289486509721423060797815823939555557874e-06), SC_(9.9999999997174574821673052181594664434566997284279059749254543175203033820406010680176160431911764100e-01), SC_(9.9999999999999999999999990033403158460563016804106595269389153919687425650488735802777226248394349430e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933883171118127809020493162090026383183113208281874969019070982250938336233186540e-06), SC_(9.9999999997174574821673052181594664971342307559442619497839167770496406876412023079669685083559163555e-01), SC_(9.9999999999999999999999961536348216547678553035510529781251433375163756024066360150480453657178259792e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933852707520642266167513011819748676872520547120655826017758203833581445136395125e-06), SC_(9.9999999997174574821673052181594667261356066866287567178230825584380878837134883351760374590271125643e-01), SC_(9.9999999999999999999999839960995052016840538782807140196506622681344681926427598176411932890254571078e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933737436118153184715364320978388218932379474634694258780909446489047637292846003e-06), SC_(9.9999999997174574821673052181594675926553861705451215991438655671079373761433543879145751069442793922e-01), SC_(9.9999999999999999999999379931234153568306082152485447614369704871187401926120000775003011947107612503e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933269540714080326724387281037972971267432127285156834999071927373965201157471174e-06), SC_(9.9999999997174574821673052181594711099251825292241781928024856069527737990699712980659644736977722506e-01), SC_(9.9999999999999999999997512635389622588619229085139412464808578679153248089094924644930041115919597382e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887933029937304969355253312858419925368936092632404137664290917772511705738187032206e-06), SC_(9.9999999997174574821673052181594729110752400736315122803000696388460975937728751657799893545861644332e-01), SC_(9.9999999999999999999996556416443520897236658133297962812444524882524114033200623342813410608845059153e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887926221314010118184055225553117248675937450520082025980442095023871556655045356882e-06), SC_(9.9999999997174574821673052181595240929523461696097706418511196533226056477586686158492386248810026605e-01), SC_(9.9999999999999999999969384288068708494595998330769107554038172278863700824198372748418567827835201006e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887893886059663221908668368062198433275119200584917698333997637163131149275081287470e-06), SC_(9.9999999997174574821673052181597671639730955084685263096586636982567917228475882547627976554122279682e-01), SC_(9.9999999999999999999840339451235026398845559588673184720381511162768834292102066559472771151094056041e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887772153113899935488595266918773617402863470993320371779425240039152089963233788058e-06), SC_(9.9999999997174574821673052181606822565549587505834022846595107607574888201868919759720441509904141157e-01), SC_(9.9999999999999999999354522702902734104863931549408826747805219202307177749141499970496157216627363702e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887302477334061539428318548238325737152958121742428032519364379163285972286271228711e-06), SC_(9.9999999997174574821673052181642129098166213994134045650839109471614582866294430771692141120291679807e-01), SC_(9.9999999999999999997480121662980317685005527861815219525043013751083235684359908521478254250941864620e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887121703882909694211998874824254191207049082315421949574838571355991653139981342818e-06), SC_(9.9999999997174574821673052181655718225013480452682462942750820585595402121189927883586751791877819763e-01), SC_(9.9999999999999999996758683685177906755210533777467732010829886942239989608105974191610545102390663711e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221882114843494623914772516678382289174509585731308894402138776046862592973706717482532e-06), SC_(9.9999999997174574821673052182032094625914397559286857136211215648291370743491594848193907857268094924e-01), SC_(9.9999999999999999976777103366562540330262363752795590025457474443605920158714875703881383869786537739e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221853824812004554305853565831617974635868692726765812487620965512471267523337245066234e-06), SC_(9.9999999997174574821673052184158716781890172208751676325695157793934482981362527581954489871995383915e-01), SC_(9.9999999999999999863876105016871975423472590745980569694746216193719109314274336302466104962944539096e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221751167396083717486838102935788344417912316859444734726848852477531761703912304063783e-06), SC_(9.9999999997174574821673052191875694235559830136900620760593899284304323445844037193048401134566308083e-01), SC_(9.9999999999999999454186750322082358909831141978037163281303765421692728381989832686794429845936911345e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221603972524898220914871060146221667472818535962943112992083287465987696569357938484864e-06), SC_(9.9999999997174574821673052202940647430078417370638159516362441581612470219115422984947706219956429387e-01), SC_(9.9999999999999998866755523367453992485439548484896946413050090871910396962598290503139686021944795220e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837221007563920451147399490166704532636156655461353022101256873953962329651110651890449897e-06), SC_(9.9999999997174574821673052247773957448731127323340981409612297634106756338208721370943545562554620461e-01), SC_(9.9999999999999996486584017017016257312457741560052955533038684677046754407018741960632518250824946903e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837219161316331497329959999867756479357267189497397613110197432901711919680715818749384581e-06), SC_(9.9999999997174574821673052386560336299678888132310276552167314070872054658530921110313841524562744259e-01), SC_(9.9999999999999989118504696682465397719850280164267909987134203540807245047281634018094783507632379851e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837200050945414824887947561618756702997475737696161600578502566283163785416334328846274627e-06), SC_(9.9999999997174574821673053823127779307876296402504872395533889432587658537704133837488944462610307832e-01), SC_(9.9999999999999912852065895348314652358905412150858908129740242395128839896450115204654087372768756774e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837168410348961631530872640592517556712141861176979773712940203947438109360635972318325174e-06), SC_(9.9999999997174574821673056201619067635668386475453074557799791883906182278496574218891824217398113920e-01), SC_(9.9999999999999786579497793077250830014655181069057279515050098918370886407865508449809298293274877944e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166836587535675867088577429248818507199324638525753612362543530570440089422014466215554866541e-06), SC_(9.9999999997174574821673099867210252348593889935594794890173756867420001985291992416360583825331645619e-01), SC_(9.9999999999997468401431026190294097293122084391697268166678684686078469990387581320017168279984577241e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166835362877375232710546615190752471996590689740798059220264290277420603635416155639454858768e-06), SC_(9.9999999997174574821673191927393237399700236834434761854032600230024667143088977599944601887582109873e-01), SC_(9.9999999999992580985705547418802312879591706428938747051059777414919884746154671346234026834130834341e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166828338963868405934097532574077843536616954677632125309343526289938580130664423389658227966e-06), SC_(9.9999999997174574821673719929989859376890919864926985106846913308637293456496545806214767384490322909e-01), SC_(9.9999999999964549668472091583476623325692488165715222809896128726240554794087634817556440769840322623e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166798189089726469691343498618134406783430491249066201771810752404672146124160916793740112971e-06), SC_(9.9999999997174574821675986360494633074932172246614808474370905053006981099249157029190873212203965583e-01), SC_(9.9999999999844226335076844363893776941067155723352946363123051839251379553609078509633316389453006581e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166667324556319146020107269718904382915808611945932476119315173571925693864073499038052966946e-06), SC_(9.9999999997174574821685823727281331372020445291832255099738391786372744765348762197405587275839274938e-01), SC_(9.9999999999321966878581318602282185018385397721934306734478657715117969474107727867331605641847943940e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166437037394872332848154728844871986805194786372163417623433723784052983391967529631323126795e-06), SC_(9.9999999997174574821703134905600083434823204672369115492326500305511024592434012869489200004637134058e-01), SC_(9.9999999998402927589298499544907370693374144035737976275964821543459157841998352873995286790001393899e-01) }}, 
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138164896317561048107757051043871652735250514052455752176914197183379076911239211493105045117396e-06), SC_(9.9999999997174574821818954109826173471866207759928049187583886372512274404380030281765846710358981786e-01), SC_(9.9999999992254160753323058553001265377532843228811113779902149783857676792550151228365811304309474381e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204361549566045204711575522576181651460783722368167807911214893635142969e-05), SC_(9.9999999988577342234270202117031785546445257276087247262434106801237120149823932756676887785846244310e-01), SC_(9.9999999999999999999999999999999968883665292583937731777979346978721327199336385381336468802761846427e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204360662219254822115894810326672355313574979379329878478781141704251614e-05), SC_(9.9999999988577342234270202117031785546445258617282362980809084064154833901250400983837579384615164489e-01), SC_(9.9999999999999999999999999999999951271365993988535409799543460607160684286457411284284221834085123890e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204335453229415512329733725793534839735028163730380942002443669666763678e-05), SC_(9.9999999988577342234270202117031785546445296719830781619430884314292273325810411457348994890557160239e-01), SC_(9.9999999999999999999999999999999450916511637958505037535154164649246826110224567950853477558914884801e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204260528221108648540705512040170722468537719124750673878955326386931178e-05), SC_(9.9999999988577342234270202117031785546445409966485049672516618503438227716432697885114490889219819899e-01), SC_(9.9999999999999999999999999999997963784664706657178396297836887080342699786913280604368312708358511776e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204208334642099507439101497044859586637140776507613604341327679168060251e-05), SC_(9.9999999988577342234270202117031785546445488855341128972258446290121874058740749300061978181551134373e-01), SC_(9.9999999999999999999999999999996927832379831057788578978085000202468600597117957849163645057591740032e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897202473482393078450462730379291220408334110696606434891915689269716087635e-05), SC_(9.9999999988577342234270202117031785546448111026726768230780537526166722610638077042533834561672038617e-01), SC_(9.9999999999999999999999999999962494015320070252937957459832464170745113590997215591476185002276985132e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897197224643575226457519335838252609338459144006722707165438049165095307422e-05), SC_(9.9999999988577342234270202117031785546456044471758626406987800734230007611647497307486080044818990231e-01), SC_(9.9999999999999999999999999999858313641612699299345777199719867999286071752971230397629341137961685557e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897192734707522349378251394442778305321141557181846284009884354077116255431e-05), SC_(9.9999999988577342234270202117031785546462830860540638155837308087654158513152954010701670053898863292e-01), SC_(9.9999999999999999999999999999769196175418079679681191584428534415248885451904364651626260545766153354e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897121233431456839661891667351825489610746811718805437382531913683793648170e-05), SC_(9.9999999988577342234270202117031785546570902657572038896446858126174096141088251368285940859333188347e-01), SC_(9.9999999999999999999999999998350019492810953624359122131427365799139182044705717534746814410871322319e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441896990807438015599236457140726234787085948568510281013766699792689002662886e-05), SC_(9.9999999988577342234270202117031785546768037202106409323310211842270477446263041318122980397708468513e-01), SC_(9.9999999999999999999999999995761289068921855868381852120549068281563465216874496399304773789099661635e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441896603070647959708800886642578762414575271680449768067546217042481464721950e-05), SC_(9.9999999988577342234270202117031785547354088444578431522045982803097713289958223184597209835007462262e-01), SC_(9.9999999999999999999999999988065384300283912228978750080240170255054958048474918016232906460053805674e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441892424570956425933080819654249882912902398619720462175815330606666042418707e-05), SC_(9.9999999988577342234270202117031785553669751540513551829203014949610421901996466689409499340017247964e-01), SC_(9.9999999999999999999999999905129391310834465543984389503722161481899959828100687812804675188145209095e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441884149721410014467439826029826707193592950226178636468217786975440141359822e-05), SC_(9.9999999988577342234270202117031785566176910990728369385275778736448714862618652793227701602482558071e-01), SC_(9.9999999999999999999999999740887937527689469267334875982203312775971624799518999813747466254916049411e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441852087736986400700457149433548535502900463016994440892479543508815940684458e-05), SC_(9.9999999988577342234270202117031785614637532447023464340678543239441693874737582583894206001567482835e-01), SC_(9.9999999999999999999999999104512991569846812071014969506927768799084751026369737867205989545775659261e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122441591431712395573186829084130777124856038097362349544116229950307261100223793e-05), SC_(9.9999999988577342234270202117031786008610431039527722461968562508339897443674843119624764379759365271e-01), SC_(9.9999999999999999999999993930941656403004870716646089239377460357922222639040202872364612687767255604e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122439867150455324359709690093121398234624645526656391599029358433952955591255479e-05), SC_(9.9999999988577342234270202117031788614804114471382798112618513699755182636890471053318715484828286065e-01), SC_(9.9999999999999999999999959706940506410027821744717970289771042487964553393819216799978284385483309410e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122434062706003000740255217285205854679103771838474445613382041361724998278946496e-05), SC_(9.9999999988577342234270202117031797388028555344672806771443250951647711417516234024062833157828284127e-01), SC_(9.9999999999999999999999844498755764661986758061815733935601060088958819710241952801421566624225909679e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122409299537119283918732612460379145762190096713186311928725736622573336578788904e-05), SC_(9.9999999988577342234270202117031834816733450113249279393137348772890348338621262383740977554063888346e-01), SC_(9.9999999999999999999999352992676418122439818950282586757844422976457157733269851102813585086234101282e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122315598023085864978316610157840858399097251295568933631409349886520289780643717e-05), SC_(9.9999999988577342234270202117031976443450669490897973075718078292891740351960605707900202113534036145e-01), SC_(9.9999999999999999999997493179661061910664657923160555874767326386743418470657193146307583851124981297e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809121935256439447564867654069049508876876529686670439729251004260668637391409756614e-05), SC_(9.9999999988577342234270202117032551317084979179156811105493664030880342177771624730591039563839278304e-01), SC_(9.9999999999999999999989944056951268554850473203152174958049623554443358907841369389849269405422605522e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809121740488251358647508601441407332530425187831851710694497323044535876109269356346e-05), SC_(9.9999999988577342234270202117032845702713454313518171271181998636965451967367204996533681506761272770e-01), SC_(9.9999999999999999999986078245230703144646957268344184051228969247631998319177757229917176179749808200e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809116205912481178444725669610940649438051489686255698634584062873798461553619960664e-05), SC_(9.9999999988577342234270202117041211029630722378959582618518615302113150946345670503613207100841266795e-01), SC_(9.9999999999999999999876226487145074541753333880585422871628794796124397742096930538519701955357787722e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809089921316097900625524796192485416442010956519818848215114321495050054788009786369e-05), SC_(9.9999999988577342234270202117080939321511601558399136012309864043128463227470310535881800780770986404e-01), SC_(9.9999999999999999999354522702939729561217656790590957089710329189621133962778687825713512629515338592e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808990967359787284531956895197443755253577240618768166199306047139272015913064382553e-05), SC_(9.9999999988577342234270202117230504930271604643047665550910691121800456340054627122700341646651013827e-01), SC_(9.9999999999999999997390457791439614529227147174918094963157152231693239261824184934552361599808555529e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808609178548986157752223081169059178449881438156244703845554023298784769933408349418e-05), SC_(9.9999999988577342234270202117807566000230078182878632667523671132038332465105806908426474698468783435e-01), SC_(9.9999999999999999989812610125156845693720707957979138062382147370921219418534092642057413699539018638e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808462231902166460717216997035778382694551171599749657395406717299646426315983183326e-05), SC_(9.9999999988577342234270202118029670962035140152099346720281549862712881257975319911735361963940826487e-01), SC_(9.9999999999999999986895973300902820110636488217683722870106837581718429863674863090276176773185855115e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755804392268417678038203596516818744016937094574360493332212069484148490109241904485783e-05), SC_(9.9999999988577342234270202124181285196414045651379243600147326504081536384921163978198258731356783094e-01), SC_(9.9999999999999999906114236329433525919616472639418634360455830698827599550189187081031356595778086002e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755781395942135244650742549055365947538634860831427766891550835513319892285208620372957e-05), SC_(9.9999999988577342234270202158939466353712676249481021233203473988060907917103172682404590275526444903e-01), SC_(9.9999999999999999449676927214085711768956571199446463168800949020732874788307405821436198425905736769e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755697948052278504633086011119628710718550203220338256145926381467084180089171991676893e-05), SC_(9.9999999988577342234270202285068172183153202997772308000159941316738785128872620985324122823117463567e-01), SC_(9.9999999999999997793380620153081090156255159417801924472583701501218983881087143374660425240452031647e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755578296673096738197101020203310470608614019457999612631707921528011243094578359289469e-05), SC_(9.9999999988577342234270202465917246171869972265364472975269527516099310431039559472167611260515512267e-01), SC_(9.9999999999999995418507656753527487987209517783611452864297085683225218063681314185946953898131260374e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502755093489617638705983780577014641249410573574746137152373854191896427608181037729832225e-05), SC_(9.9999999988577342234270203198686961342379127001423352909433072004259029691612346973077427532154839473e-01), SC_(9.9999999999999985795925983678398909111831237154483921200204212331839853169597247562006760770296168469e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502753592716740498530117317263168765787658531646976799002011275869825229035806615069553340e-05), SC_(9.9999999988577342234270205467055173679236341865697111412366257953067036403359746319487567729192725542e-01), SC_(9.9999999999999956008179661848284202838019198188852481403130145385752930827347747482031897689987879454e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502738058328765978688303601701267591617316134424400481389638044779013898593400521543973767e-05), SC_(9.9999999988577342234270228946765139291466189583970723255596303536720049333292208996130378130800726641e-01), SC_(9.9999999999999647677442014418938352805843083365840328037695035234416660674114461604583194017188524782e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502712338404061623118262055861537508004879394682987345895787095207856380078767219540154657e-05), SC_(9.9999999988577342234270267821574586962602795477212879686385086809046349413263599340130751601951861721e-01), SC_(9.9999999999999137181414147868337059048823417333689317623861305814746922136980845470371008468120323600e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893502240158529805464745454001262047817294456522335960746216983941027123463012188267617996511e-05), SC_(9.9999999988577342234270981505725988256214004744587127219101133573405705553756236809556874649256616395e-01), SC_(9.9999999999989765227451721438932922533771197136140050841199046401588066739762309016487774591747133203e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893501244661516104247116536267022879123834886566400946068895759698040167501607913259999534492e-05), SC_(9.9999999988577342234272486166301717092898147680246721764131595117020508597120413937312796398245131776e-01), SC_(9.9999999999970006333244639633785300718535565183275160062468662121016874101025024365191191436203941066e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893495535081205482933123219717518524068204214288221987475384369077512215203491044560270360063e-05), SC_(9.9999999988577342234281116006752374672825701635271430920520716441014966448685478812796774163767980801e-01), SC_(9.9999999999856681037666954047730479509989479949175010692399509231756452825208490939750476167140496153e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893471026930926992105399435543812989935853594238286069610750097018560874523788301785784034920e-05), SC_(9.9999999988577342234318159259520087833547066715583809346803113494916201976538958323936446676900575703e-01), SC_(9.9999999999370236636630240174257407349267153551373084057956516308716325920188727686403070490600039577e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893364650113704927591500397151248929696632299082797966987888291983686656535893529986179741623e-05), SC_(9.9999999988577342234478944275287803662582248852922667847170242859506362652018960538009554090391239751e-01), SC_(9.9999999997258840772410168063184673300925303868576074440684814162315282229985907317364551809594001317e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893177454892479790702111233397731335623327199061218812012644422824336122810658936873010769850e-05), SC_(9.9999999988577342234761883616603135572696658229725244787700472671470976532364174802054521416923627992e-01), SC_(9.9999999993543339348167524011710982921878869972135141676171007260783776232387358028135220652464671552e-01) }}, 
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666891925038612212723569174311052026018730405792256741035456345672847973087368310497107662687692e-05), SC_(9.9999999988577342236654869105523847118546359982732842042936475093201613348384627678340757336108325726e-01), SC_(9.9999999968685041991357330794203132754100574867412552489415580426373234824203192418460551010028951787e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895810722593458640969216721474810122028678824043007145416412787153149711e-05), SC_(9.9999999955407094900312933831355486804500936926719975374042043770210426165651296057623789875689036230e-01), SC_(9.9999999999999999999999999999999878524964252124617155496699368100666391343787137608513976727532822660e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895803878100446795502280530629461145046795244699453004970923532554360160e-05), SC_(9.9999999955407094900312933831355486804500957367109397694852553739714253046341697903029332901313864862e-01), SC_(9.9999999999999999999999999999999809768322217764012018743385196688596950935275265858439048467017348141e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895609430161195846873541428330583215889786691053468471413080223227009622e-05), SC_(9.9999999955407094900312933831355486804501538066307099923016223930206082378528221663283998749110396764e-01), SC_(9.9999999999999999999999999999997856433381228211180557805968193920256139462090600914305171222864080014e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209895031500876583593397648314684185063863332862068406173820103110314455823e-05), SC_(9.9999999955407094900312933831355486804503263993942001926769498475072658079334740856030108204352073677e-01), SC_(9.9999999999999999999999999999992050820478345758774609057560758063059918535580169437649870477954066220e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209894628909025614886318531436515327536178709846071094858445737535388887931e-05), SC_(9.9999999955407094900312933831355486804504466293980560153211675206237939033254204553952479092539530402e-01), SC_(9.9999999999999999999999999999988006567129690135028476809120819063028357554905165994848458562976275088e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209881247236579502531301458766794216368752450412890149948705440837255726505e-05), SC_(9.9999999955407094900312933831355486804544429311759538993851129760606091554865311420695272477821649698e-01), SC_(9.9999999999999999999999999999853580414512385492816353675128101153496791904644499746357717861949434894e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209840760652305499359286436254452576656722977622920494911465915160173486166e-05), SC_(9.9999999955407094900312933831355486804665338420368169269357341981737351764760244166799126931449913432e-01), SC_(9.9999999999999999999999999999446870731661669824053245360941460106789736595477513100248333269915512545e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209806127816225369048030378780169732678870774664641842909510089690940874160e-05), SC_(9.9999999955407094900312933831355486804768765899226299353685996268594057236696134872542885418685802504e-01), SC_(9.9999999999999999999999999999098965122162894102394460164353137196274270280916074297382882079326649253e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209254607272428275446435507724366305452885746463303459084632555734246040776e-05), SC_(9.9999999955407094900312933831355486806415826487952525183654461726798337183020409083581348067747493608e-01), SC_(9.9999999999999999999999999993558642334364739493005445622744674487402549265716028074658345867820468244e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685208248574670127804998082578339376688427479562467614758176897264399876338360e-05), SC_(9.9999999955407094900312933831355486809420241588820290715799088934193100889857551323291683583068997154e-01), SC_(9.9999999999999999999999999983452499572357716896656805805890533620655639176046497908014534282321232901e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685205257791609055736049179845992546143841711522124248924177377124978375537761e-05), SC_(9.9999999955407094900312933831355486818351914152470212006424806078824827084178010717016959082725944468e-01), SC_(9.9999999999999999999999999953408462712845134813344884645836514986290164209798608921200857544273740756e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685173027200087594231674319340851435491422242721614933756554448795507103706310e-05), SC_(9.9999999955407094900312933831355486914605331442875485340453832142246134294411004300875016827255326623e-01), SC_(9.9999999999999999999999999629634701827769319510981488014027483272665333442018597878933878803290848923e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685109199674583089084554873974901435465561110944770069194389162530513544586219e-05), SC_(9.9999999955407094900312933831355487105219811568325426139112307081237565153066661475038313266408868322e-01), SC_(9.9999999999999999999999998988452613474814475273042306083594318658257311833771276716725412020985662925e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552684861891597615003543656143979491060071103459293631309387354220591401519551789e-05), SC_(9.9999999955407094900312933831355487843780489731683977095991942603927371918452482753548569949474113823e-01), SC_(9.9999999999999999999999996504108938804894105080083875513419982656237894761279416701176530996046613485e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552682851337935682998408044044355995399952797014242900592907705751461811441953820e-05), SC_(9.9999999955407094900312933831355493848096621436311389276297131120454320519238046780845206537299549474e-01), SC_(9.9999999999999999999999976307007680159783244544108984142450273935179201345218966782616354564483402415e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552669551204163416279517958506667892731417133935566411170180376223132748169012719e-05), SC_(9.9999999955407094900312933831355533567607358549530630430246662642456616548978526892293555067340352295e-01), SC_(9.9999999999999999999999842699955235776387442511317054159282051502648650933674629874243838099195172411e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552624778991177279769541589483695268882381677525109023666931327692406251153123128e-05), SC_(9.9999999955407094900312933831355667275314730284576727160411081389814784863486763939001126189303481493e-01), SC_(9.9999999999999999999999392938809151426746648894748550683422957872116739435147202132682175083810492762e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552433769863502777639527442336672513026022687204300246435889009278812464015538392e-05), SC_(9.9999999955407094900312933831356237704847805651058896792680255665961608161442659349862038105111672444e-01), SC_(9.9999999999999999999997474148594290770355073802615519023328157725903608316414002336245959787647921196e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138551711009196588604455051778646667921856324711102021882239376212436865068632511659e-05), SC_(9.9999999955407094900312933831358396156827418184609901198608910806867123655569323026586276114275101069e-01), SC_(9.9999999999999999999990213625957255527069889493417722472189197087009727005830266886889517335099460313e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138548777268589712518490674854622826131179467211059804111266803397556003326222669902e-05), SC_(9.9999999955407094900312933831367157477843429311280452869683446572542933228127158124660394569903528005e-01), SC_(9.9999999999999999999960742611467278116637388236871490944775616489806196911686791367016840758814707889e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138547274936562648316647680942448194446486637303191219771320853035478193007308350230e-05), SC_(9.9999999955407094900312933831371644041219514501935422487249927101608568250994114016072066849226371430e-01), SC_(9.9999999999999999999945650871988131892995858503053883533560821838625129595767996006205129093041400534e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138504584338486337697947143635710582433133105114793637595071333938960271708122169338e-05), SC_(9.9999999955407094900312933831499135215195640451048288262995008844387794450581793780913861773892316186e-01), SC_(9.9999999999999999999516800675912875207635258001628949607526814216134668863251471506064420336472907400e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138301839776591935088685678966544201804383240136602042294643530069151352653029550966e-05), SC_(9.9999999955407094900312933832104611441295552503659820727144048424457419297816816809789114030879375559e-01), SC_(9.9999999999999999997480121663681977470623738951197798674453831080462776470792412560881614942967873485e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057137538564730349363162661956796680770734028095726533523630836405424033973131545511201e-05), SC_(9.9999999955407094900312933834384055536648855521848035127184054687421494476107676413571355523309399172e-01), SC_(9.9999999999999999989812610127409633972672731672325743343110027737524226484828390383087518568680868165e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057134593661028829920088392155622953675908051235103852759984957680581870708988852991195e-05), SC_(9.9999999955407094900312933843178714011150120907191222785574695567693988356194867909659124767882528997e-01), SC_(9.9999999999999999960229456301317678552650052920274420663209875493223754414497818748670169885106281494e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057133460197417790225018767336688332384491273044291298339386018981852437037073972200467e-05), SC_(9.9999999955407094900312933846563688992581868055805468821064996318674604815494777586873532988049656825e-01), SC_(9.9999999999999999948843199988636149828231056948818481492600057138866436228407735833264253609763552057e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057102066793023961005858643158897925420487421126492143187397021542504303319972549726368e-05), SC_(9.9999999955407094900312933940316931196455185821637109261888068802472414554084279030316718040439774196e-01), SC_(9.9999999999999999633479437557904175690780457587558772740189679415056887685318174564500370502756468497e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056924686093342421079127712042382733470415120307301631766060972535110105445449887278256e-05), SC_(9.9999999955407094900312934470046535890260635988045803981616965770229306326854221969195350132548821039e-01), SC_(9.9999999999999997851594168524712108328468155330774746245438493198138188885804005457475918003945741960e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056281016104147506752993442830825246459736261396118206528462543469298348809436686896886e-05), SC_(9.9999999955407094900312936392302167656566981921049716882718663628837634394956823922489952350487205298e-01), SC_(9.9999999999999991385580256501932837690972595883682188061941531260305710021962107151460579523353072110e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994055358092803422920742970967525566663890616576280305256606807005860681307456469916288177e-05), SC_(9.9999999955407094900312939148519705039621032547869818957317429430898384963089523620694426192939978330e-01), SC_(9.9999999999999982114315474250209818744659363038290122294142068009581630772501414086022907492883927185e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994051618564426084505355656322250952339246460526460060201236198386518508980403600666854710e-05), SC_(9.9999999955407094900312950316244788012125034999915079088741308393768201340535196077814977589967998509e-01), SC_(9.9999999999999944548726091222301388082444194143060410381335541195702673824195023146161803012545826850e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994040042448322115531201876781269185119015711454639556037221098544036767318314397464947556e-05), SC_(9.9999999955407094900312984887150296077719297902269976796413442173007235163100896717324574417619045239e-01), SC_(9.9999999999999828260365546284664807449602627748095163055167823489918146541836789953659791723383916123e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993920218935026875872103308359044794983837825451913007930345791178622671746915791941526377e-05), SC_(9.9999999955407094900313342728011476962165816975738940019583917289294712702733798947668309290191659746e-01), SC_(9.9999999999998624568229885989873182565281977345353903818799719644953099371310190306815702146287514167e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993721829932201667151189529482117917018031591897015821318630828245999881692335106752288024e-05), SC_(9.9999999955407094900313935196798841500085330750487050862348748072905188551563654140959497819781580417e-01), SC_(9.9999999999996631643169227814061221330108990142822491416135783410098383514079305891195968772975986891e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399990079700513683367057994884394688139798348371364104916265613444579543968933035807065298169e-05), SC_(9.9999999955407094900324812049695346490105414609928508018163325063169352814325563517330878958753312568e-01), SC_(9.9999999999960044479118000436677502021205466394666575090722424624839485697249481669839686805663158925e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399982400997635125164813301081707471769255027117718372502906419569199788029921626901113291069e-05), SC_(9.9999999955407094900347743722914144139089661104802777149595306299424879617022359863673551977755336191e-01), SC_(9.9999999999882907746828922958366274205899875071561352544445849015188592724408154291499958059425749238e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399938360513170478950147743305716569719765281719006480214780956313031992917708536250882794335e-05), SC_(9.9999999955407094900479266196711119054752676315167633638971616248581919080476821534247890325519073382e-01), SC_(9.9999999999440497210341622306749013732077773129623446587734137009229437663992031752845287807300342127e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399749318455282732775644220401228556094381569116234969057348365192085940271108762069400260129e-05), SC_(9.9999999955407094901043821273868125443640816820577376202473869425077056300810262741934717713489795903e-01), SC_(9.9999999997541467277648931839061027543928744753987920241028299907860921409514515266589225697656096197e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993398928787643673300635388045453140590552846482919493020780242479984729738420755119999090988337e-05), SC_(9.9999999955407094903494253949146684308673144578696205772346829079482777169546998329492337862489316980e-01), SC_(9.9999999989298790545587142154545469986260455225561259439969475023714925202984934931532808943048426336e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993397484869214735661787946792358602504845851960498126868884273239662463974836894369365191956712e-05), SC_(9.9999999955407094907806370994003864777468631986489043216751730907819600997639777962629751930090305521e-01), SC_(9.9999999974793847320269036649402369448899701124006544966809498424893845718193097177115619145298445636e-01) }}, 
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993387824435920585628113288869370331518277223092565749324368221899838310474388050091725129987678e-05), SC_(9.9999999955407094936656282613536641018716177033104837953707482427496569021596469017488516861384178103e-01), SC_(9.9999999877749558913828655922417450074657350084634062745063310681289359901757327758115529259085362156e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899094241397136552586916679856368942968284424941265110261908141439431656e-05), SC_(9.9999999942640202624701361477356059511791237775031554025398343517231445185366213880053203696426086474e-01), SC_(9.9999999999999999999999999999999843746815314362578344480091441003838119750151774247492957437563065459e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899084256259683289124513637477052298237601274199827239508145308057321294e-05), SC_(9.9999999942640202624701361477356059511791271594972889202315074273108521167060929139814383320958454806e-01), SC_(9.9999999999999999999999999999999755305233716827520821878034354506554823835095721911381890529025514682e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626898800584496476822093551617053714697619110195656901148971325590185900887e-05), SC_(9.9999999942640202624701361477356059511792232399211688475353693909047823608901146595275180705821574226e-01), SC_(9.9999999999999999999999999999997242732972196109858856069290583585312929804042018639882140159302184438e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897957468237152359985139869572977238896029412481448747152650945883275569e-05), SC_(9.9999999942640202624701361477356059511795088057690357467789856824638856202390788704724655794731933082e-01), SC_(9.9999999999999999999999999999989774980445576437362473573426361902207281255444611520231754256057069509e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897370144243610519522033802755482432389639111177424564201319951416658153e-05), SC_(9.9999999942640202624701361477356059511797077340571970171166098226103127442510524818416536351164570922e-01), SC_(9.9999999999999999999999999999984572862483540379452524161391447576257209467807266594533278662523067569e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626877848195941854118460932410509543118458764644123256869203254611008220177e-05), SC_(9.9999999942640202624701361477356059511863198728425071127460208607940121852683977254436529205342154769e-01), SC_(9.9999999999999999999999999999811660672565878579280394680134611188519425847692014145299706211888332550e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626818784053676033372411874056668817122048839765371125002844198207571560105e-05), SC_(9.9999999942640202624701361477356059512063250639156629374826190030462925051502955829613709052083346372e-01), SC_(9.9999999999999999999999999999288510522441132540513498180177233672775033804509672689682399073789909097e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626768259693718625468727324904905938584131256881241360627824988269224163344e-05), SC_(9.9999999942640202624701361477356059512234378067071848416576418329212076563645737337664047935272776555e-01), SC_(9.9999999999999999999999999998840999977418450838865704609285834024114030983607149187038155974110906199e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274625963670014310398937266617738212229164627939507805173967656064159684611598e-05), SC_(9.9999999942640202624701361477356059514959545936201335592858530941647394330375999178777021669854859204e-01), SC_(9.9999999999999999999999999991714489789953766398880527107036480563107709826145349483969915503691752822e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274624496012176242708488048913433095225453177374287627602069100577702939088352e-05), SC_(9.9999999942640202624701361477356059519930544304114559230935931272759020788517834581952916385059372968e-01), SC_(9.9999999999999999999999999978714971150347849035901548698443365423494193668913537978028060830804430740e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274620132886973833500740661890562571312505588159381469334406692356305613164557e-05), SC_(9.9999999942640202624701361477356059534708572055278242868571367198609515287826345762232161411579815722e-01), SC_(9.9999999999999999999999999940069364576047048916393974499215148592191469807577939377016778163578527004e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274573113058626458574987846328474233758403701534707773202062162648350245780928e-05), SC_(9.9999999942640202624701361477356059693966052860269844011907618170757476670508280031238910416898493827e-01), SC_(9.9999999999999999999999999523599585872368011950774811215718811073219096877018381692548453803925622387e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274479997817751616609199448584832607782964745050035761581006543562341379465757e-05), SC_(9.9999999942640202624701361477356060009349992093753242495013756547717212355159002733753380603281645061e-01), SC_(9.9999999999999999999999998698847877410415773181853536688026959427932785882608259544488628978937941063e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274119210665576152083442967628232218928936269651541849193705832250607101414769e-05), SC_(9.9999999942640202624701361477356061231346221807328033454911708072023852300472638960539373390752599897e-01), SC_(9.9999999999999999999999995503239754055048558835363076445211566841209413810920965866721688972914299552e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359271186100114245439047104626880398575595262248939361091997565461234491840239180e-05), SC_(9.9999999942640202624701361477356071165874137912496826718265773556332385658362298725908048945299249165e-01), SC_(9.9999999999999999999999969523733976162811687839824492463619979395065658180611601002653868808228235364e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359251783105088457972150988098874641514216574107673691665862100671314900459986584e-05), SC_(9.9999999942640202624701361477356136884363900353557317808272573424290070901500921370081827934313845344e-01), SC_(9.9999999999999999999999797665151573885007408601829487908319345995920873036034335405983021390715366669e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302359186466842805823041398033590668631591090785623476036438001228239982949108743174e-05), SC_(9.9999999942640202624701361477356358112380937792813677132645222080750559464484570869750991062025693815e-01), SC_(9.9999999999999999999999219137958798220520279142437419504183975924208697388694493307172602148743812790e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302358907811814397282801865901227812280809062135464716292332100047527953252457366963e-05), SC_(9.9999999942640202624701361477357301924797906453742054883094712425742410915645082720044739744540301913e-01), SC_(9.9999999999999999999996751000534760789024880769276860270187838800296360091234474504992575806312430317e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302357853407259894783555356695937533219941203224200705087049466595430435590582015766e-05), SC_(9.9999999942640202624701361477360873222673747219467981602736416478801377754348327724322527565993762583e-01), SC_(9.9999999999999999999987411799459129400860609644324506532315200393819950737702893028661500435628249782e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302353573498848682912629606240928265071895272818090203048832682015815445205211839104e-05), SC_(9.9999999942640202624701361477375369392813078452422685737181631829004383120524701876870446686862292358e-01), SC_(9.9999999999999999999949503270833270750171620269619328194025581552089607715144642007303947650828741759e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302351381811054610449678017395787741738909030479202935625231734701621201448970630210e-05), SC_(9.9999999942640202624701361477382792701001623049454901227680554642030370105740410820918405910035686438e-01), SC_(9.9999999999999999999930090785448562357609383000637243641278119018859679920469179054927545939308464697e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302289102327531688194438519788173634642063618071736825414503408742106106681909545963e-05), SC_(9.9999999942640202624701361477593735062986028743843840662868531493482619529715614218568663197132736175e-01), SC_(9.9999999999999999999378461321194703063383184854256439461067820394762528716223083484657920255844722438e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834301993326977200597993690397798620369244612163983198127489593901994484175553371222765e-05), SC_(9.9999999942640202624701361478595534491727947189118785233853615775760488887843837984022916301127030710e-01), SC_(9.9999999999999999996758683686356327757299305192752900853759281927010163565728756875424962159763105835e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834300879817731418906174387842945546133456502034165537180583231564364278367756710112928e-05), SC_(9.9999999942640202624701361482367021618948795362522998678251747309548430147163886773088894491683354633e-01), SC_(9.9999999999999999986895973304915896803492356892542289014022761323914632973665577649349706427433539931e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834296583623959958321119688017427851787698265730213071704300634734168554514336702722715e-05), SC_(9.9999999942640202624701361496918350731384972881859342096594795575320919591174745639545747818989706408e-01), SC_(9.9999999999999999948843199992990238861815469901429376137211984815704149483597103190354481901597078771e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834294930062485804355181408672653950187650472433809505679938938616536260646690450219987e-05), SC_(9.9999999942640202624701361502519009942312334598075989233800616172074869729591389081435515499732049945e-01), SC_(9.9999999999999999934197072913875143606612320286922527826383903102837201300259187730032269803430990528e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834249131570551373951335777226449305640590857828024123720459927868558263583869905913221e-05), SC_(9.9999999942640202624701361657639789972814429410913924059412910086042523355085332758000521737665113206e-01), SC_(9.9999999999999999528545064574305648378599020242693600380275823388368614496667938830557798607809258266e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833990358471534261295825835608824804385135633005211668633697979036043174430978639305331e-05), SC_(9.9999999942640202624701362534111553015029213135899589342119024694258801360856695759811751504293166587e-01), SC_(9.9999999999999997236508299022419123794678213931635201213697331661350360578252291801600993411284900310e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833051335916389758036340730852288750726193769957564811694427001597727322274505936144388e-05), SC_(9.9999999942640202624701365714607352501054544378694883209316234585552058326833580738140965001323984694e-01), SC_(9.9999999999999988919282790464648121803217314964980858706168436279711156975638971291665255616464874976e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478831704922675758829229346977631708312436940974266623852146442821347302006764390452937610e-05), SC_(9.9999999942640202624701370274946859511141276301925495265829200274878701056934887136210466029480045496e-01), SC_(9.9999999999999976993666639197437300408036982981613410176254754026994374975474563436555733531622531784e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478826249485027786781335282766438766704165510251737947100188417126114825215221598680706345e-05), SC_(9.9999999942640202624701388752667579502714734221409471198993529160462016494979246523426269138082777481e-01), SC_(9.9999999999999928673096576770082901263021814219306329037191675013847993533799976389120282798488774521e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478809361585475106713746912657565373495178872243835889406526693925765422563500031613783897e-05), SC_(9.9999999942640202624701445952458250319242687170116048202509519724061931032222932736732679294163818182e-01), SC_(9.9999999999999779091525637936800099035269455994094097109923915691079839357621870072945021329002983984e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478634556198382847580106603440439634086952891712496919394336261367979769680808714276014011e-05), SC_(9.9999999942640202624702038023219840173556659683701760916713939349177461031822158570117386235550637188e-01), SC_(9.9999999999998230783855506077644688176850325033752738580924892792941700018056647747713787051579587759e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478345134986468794871103531994025841847790873250998195826361361662101047235950248255033536e-05), SC_(9.9999999942640202624703018301003085898421480551482696630859704720700570808274858410338108394193764327e-01), SC_(9.9999999999995667286873179790482572489741634337432864779411172374198914143058932438955294588112221706e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179473031788504334875961710947770221439595346913927565452837264138353659587744911527150308272e-05), SC_(9.9999999942640202624721014754948794011040387591988711402409885475492109402281965719308195907591290699e-01), SC_(9.9999999999948605264076285769000739375718614201236091402997275280567636554249920244705305675774048308e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179461829658036457189199102278594080015439634994412929788391314394934678371892668323824388528e-05), SC_(9.9999999942640202624758956685846167055521023069496250247150803063471019952280510632938183942690542828e-01), SC_(9.9999999999849384382993962664405304198988314579198768837438237895023214714873194141916730906544796716e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179397580883126954810840916733233815886391121401804131730010748764819966584111601288974705489e-05), SC_(9.9999999942640202624976569093132862478520621027873971393567763672388955450969885416646269400627265153e-01), SC_(9.9999999999280312270036721863531174208124921074044956505474977399895180143740278051609420216594172271e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179121795528508505122397136809574054798492391172376458057490872607625672545588337472742089806e-05), SC_(9.9999999942640202625910661844273529729124071439732218619499757745791225995357372030381307595033883783e-01), SC_(9.9999999996837592471937406711038799246309775563163292837421520162733426234618338082599813684128362034e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281177924758301010767353409635297264210179970739498784674887632595239419649848073308156020225340e-05), SC_(9.9999999942640202629965060594249955990943422755978132361438498399449039972346312697011029365198615023e-01), SC_(9.9999999986235047827423515115586801940492636716675222006085632124954787396374649957510198236559193778e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281175818287601261025729198180606465640974746511365683806989050131347696901491148237047108016333e-05), SC_(9.9999999942640202637099736087478897317226575564342058557104919025344735493261225933749339975629792159e-01), SC_(9.9999999967577357721404154589758084646517678947504772832338094576392732395221773208149849009379619517e-01) }}, 
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281161725095581171569962121416160959168747821727136628042515984455602601081931261145334591631217e-05), SC_(9.9999999942640202684833773743450981490258857534043058519837623239690379471911392550676957111153329735e-01), SC_(9.9999999842749412418609012889232052082488825016877152744267973498406813728561193099095190901177565436e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158688676863227899690818988299942059202356755447679219611816390722994886e-05), SC_(9.9999999589037133313674724416672224088661989910221004339730240846039367913758804825082287638590107897e-01), SC_(9.9999999999999999999999999999998880500637517964089806461278799190933436583838500986284439211627458919e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158497186683675214259752961807923292716568438067980439520440257983937790e-05), SC_(9.9999999589037133313674724416672224088663725962489454778519042480099407081594947707449493500175667812e-01), SC_(9.9999999999999999999999999999998246847669647003656525966133964222110509826304609072583449298770518364e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681153057065591233005986259553391677175175236336743011456998690842224830948e-05), SC_(9.9999999589037133313674724416672224088713046165672934058316547023353073598282026981359173302194631656e-01), SC_(9.9999999999999999999999999999980245147092333641132545567803030138319018982573925220680155577955082383e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681136888186130383600130339875844428888371530102624848704510829931880640067e-05), SC_(9.9999999589037133313674724416672224088859633421123213199033853436935647703860747577027347988518311835e-01), SC_(9.9999999999999999999999999999926741314773370421651813928504108280928608275862745726145134661605613045e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681125624768124838814402340718756122139875935751620024303101444627000957252e-05), SC_(9.9999999589037133313674724416672224088961747704083878590164630552148321448802018569289265682770036973e-01), SC_(9.9999999999999999999999999999889469960888504435569138851675728293605427306545030971352450192984943064e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625680751242201733647851255524276728129552559768953390439662768541081024857236e-05), SC_(9.9999999589037133313674724416672224092355904548941300952489027499333531247272157437414671718639223397e-01), SC_(9.9999999999999999999999999998650614658402063280719354389045428684418020628181805241565108195055728218e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625679618538394645760955581024206520009511152823468264437721571944516320565442e-05), SC_(9.9999999589037133313674724416672224102625010872674952046435058122194810368396049674999706716568959050e-01), SC_(9.9999999999999999999999999994902426992817361706367311748528489034415588183949752240687220996559848857e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625678649606438995368130333258721437967295941306134647380881706302052856859160e-05), SC_(9.9999999589037133313674724416672224111409359623667570001113590335129514035405035973542947323091991140e-01), SC_(9.9999999999999999999999999991696170615612585912603367307619084575257190393008940034286780154678791775e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625663219571259483285731205870124587525029893132547428844053450488582686938225e-05), SC_(9.9999999589037133313674724416672224251298243942625127655626197162792181420636951454966572993970485891e-01), SC_(9.9999999999999999999999999940637220184365557201203861808633450306761084633294703282500856362042756703e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625635073532784906791566791744908244275346777160467372783616972310368929989568e-05), SC_(9.9999999589037133313674724416672224506470566908868870103402489154107895802214610278161891069305029697e-01), SC_(9.9999999999999999999999999847500220392067213888866175198396876858536294373483942821597637311432014016e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385625551399609182871703677879111301303063671621711926832057184130773374313950462e-05), SC_(9.9999999589037133313674724416672225265059363570867647919115653943045746354143354887105573370034589179e-01), SC_(9.9999999999999999999999999570617979497568093021058377064092978957475275094187938462424356401549336679e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385624649675880799690426005218323314632430591731376293784537674438863112826787245e-05), SC_(9.9999999589037133313674724416672233440097518697270696809285213039662901887506488829580950521354006686e-01), SC_(9.9999999999999999999999996586757825288121231006985983926100395269972367872729664345601960547259799166e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385622863956427494877544433975357928008217091251786091974137908321814408332840051e-05), SC_(9.9999999589037133313674724416672249629451536577622158597817586184504140170901854804073018518660475708e-01), SC_(9.9999999999999999999999990677700587915891399187193336792496247706524732555607566844520618247605304549e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385615944953371828193874522571733846235743057283633992470356092452790604540219095e-05), SC_(9.9999999589037133313674724416672312357216366422718540832061584066531873856066570536233711390271078909e-01), SC_(9.9999999999999999999999967782287198190683867853782427557766876034960393757019371458440342789151944668e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385559695165249119344409958826206048773473228974767057067782670114692096163377168e-05), SC_(9.9999999589037133313674724416672822318471290295816201863141582631942177406646844013670468459839189792e-01), SC_(9.9999999999999999999999781648223982376480617438398406206248740167076955243138036027413249730910272070e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385187593827762416485183559466186322025772140165381472529005082346653804789789482e-05), SC_(9.9999999589037133313674724416676195793667492197122940189009825050237921698607854493014120073893405437e-01), SC_(9.9999999999999999999998550341650465214916111840381536808305661553668058782272136043000221516438281920e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722383934989860039945914458313296433554470564916231337151432039524007702439202269369e-05), SC_(9.9999999589037133313674724416687551916288058820109664248767360625790890078111837367921489809128429979e-01), SC_(9.9999999999999999999994405396862338855667180512862294495213915480180246719032876303984110757555367109e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722378591077302705006837040718982512360274149081834075803729200168990659307791586820e-05), SC_(9.9999999589037133313674724416735999891736374716904827039013464036516432893139326839539618656746861888e-01), SC_(9.9999999999999999999976722056338515681031039995365568437106923946314925008756355706369606435290038776e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722358370212201157221997214038890806699196741484691730124467253373232139166686369552e-05), SC_(9.9999999589037133313674724416919322497687109196464658157615744302340724347443897909999211763034486316e-01), SC_(9.9999999999999999999909809950378592078577321928071265819398942293185317632617803535664531802393250863e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722276292180329482663872693377800535292020457334503112725792071140581496677199079500e-05), SC_(9.9999999589037133313674724417663442920748092987538715063232249828001602494297901682744081009862760239e-01), SC_(9.9999999999999999999638208614926376724737955274065935040407129463759509904684014971700713311713822040e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834722234261042433308991819922575472651733929986697914196677949054103992645747207829629e-05), SC_(9.9999999589037133313674724418044497721890673097120403287859135324603377216060975602532481262072139772e-01), SC_(9.9999999999999999999499124953648716474447277595719745817032699120791419102631934053399947201161605721e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834721039894962038979752271593104188793846634708373044513612974210484763388657618569532e-05), SC_(9.9999999589037133313674724428872634956251296501537171676704044421219687851766215139269442406099760722e-01), SC_(9.9999999999999999995546892973219413018046937878617494945262369645104531558409164059878440414154507147e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834715367657077757500609985633433343963394707415086379463915660560418544073047651948393e-05), SC_(9.9999999589037133313674724480297211763272637148568091451936015827892412916170602465134253811218924504e-01), SC_(9.9999999999999999976777103429750097747812120239592429682742795002132716950417801830271424976385640773e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834694013310539581164157894005955642740193975287851924098313810186578243964802135385317e-05), SC_(9.9999999589037133313674724673895974036499130314194529769366549156688051616520546490198644990201816209e-01), SC_(9.9999999999999999906114236579507776710417359338281271487543061974341533619499928479425791671746663991e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834611622965835689437815026995350104909561341062183860240425009251644347834405198893477e-05), SC_(9.9999999589037133313674725420847828986592518513090376997949600185426292582971714872448970550748332711e-01), SC_(9.9999999999999999633479438453118338099919667296437047056855345815525303244493483033808738110341057894e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834579911756543957774400509237644649667927297121153916146173462155944615624847578537097e-05), SC_(9.9999999589037133313674725708342033414295979185043660032134119871967028687091176859161799270083618445e-01), SC_(9.9999999999999999528545065685691729672153511401458437352172023623085532573776354186620066098409263269e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698833701610232422225276782802829333071634878836963502758741972407906577385158057744830021e-05), SC_(9.9999999589037133313674733671034203304363924458943041238552674882426435092067815315533011354824562055e-01), SC_(9.9999999999999996622190448726333795380030648073821628745698570665778255938454358047399054855176573465e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698828738983786253835032968727546176009412691204096682023144068342859732642032720085191062e-05), SC_(9.9999999589037133313674778662265186887992070814149895789174477434658567177204904606559141485213800564e-01), SC_(9.9999999999999980200549488363997000066959530567028271852942735301345865686855301064319114678087805807e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698810730859358294805452503931722828808383606561749736055238658426062176310306501208826115e-05), SC_(9.9999999589037133313674941924137606274942287006800205829236558951284104747302583786849152340219687127e-01), SC_(9.9999999999999920610540662735136770796691800166656169445695658156644202013985477324485402191460224701e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698784909991652936966103956329712991155588405713799350818372233723460901915638509196052492e-05), SC_(9.9999999589037133313675176016434443418391272967064755459556013892028162168381852830722536552071818121e-01), SC_(9.9999999999999835167676215465484410122943904782478111092096162233457869886644089765104794021462726070e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698680288223586317359157553213835271383790395934238491611771556511094350199365068758139286e-05), SC_(9.9999999589037133313676124518640695610003141571913456058559856937484417797383695750384140863587667452e-01), SC_(9.9999999999999488967709229267825737712119524213159331875781306828996560531244099829871546097974733896e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698356420181433979725459131104318517006252056722091143253940428947650596648922291687785316e-05), SC_(9.9999999589037133313679060710201905523637327755526507707514163961611022177707833314564479724366301051e-01), SC_(9.9999999999998417268123444907449218475397820196184606120397588279101160116453225151055645802780613716e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770695004086263373316938919402490546840607473450149753474231578071666621562940992662322402606e-05), SC_(9.9999999589037133313709453009779081445151199331422411585665704375572551088702709686313217643768771563e-01), SC_(9.9999999999987324185744830498957705226464109567501900081363959863934513614070031739488446097100926946e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770689453704999702056428663778252495665372268969459865986099515933685793246733534073691640087e-05), SC_(9.9999999589037133313759772832999621489375704861645576517651340449094220261730144786169419042596483714e-01), SC_(9.9999999999968957627372196494219405782836744138114001988618734439483488410510456015497156056264617169e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770587556893198020981496233685777578066789536883352426823484546545153092543290123452359600770e-05), SC_(9.9999999589037133314683570553014748821429043302056439295286387221381430266473951157923335704964286712e-01), SC_(9.9999999999631774710913850877742179647937743050592267424655054022097326051830659924487882196424428490e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770372727804995259355782196359543985965415726440771576229649119519351712041130760206679828689e-05), SC_(9.9999999589037133316631213647683379873564744127627841022397350307040885765467474168505561875475111197e-01), SC_(9.9999999998920891836175578885843287439214978056512356549529129573764798955276431279708292435308055479e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119769140595598405188140208368205682054701748463658139903031256079172358465336088200747668046193e-05), SC_(9.9999999589037133327801739035753132705577880373423140570047559917064965930182893998843851229187344650e-01), SC_(9.9999999994843689384667410035972197472638580924641617276624479665574689722685579725185494953535288107e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119763851716269521833039192105403784298738875946285685197544925127156657932903537278672944730085e-05), SC_(9.9999999589037133375750782571516975087066168939843571003227540960788638921618783106451204844137356481e-01), SC_(9.9999999977342457252425821863699065463158883929503731593661343789049129823351224262437389499780511130e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119740895510140786533092705590247175980844681715546849843918052861643262021445490162845831113496e-05), SC_(9.9999999589037133583872023095949527304454932458888382629993113246619747237593188990793417458560878512e-01), SC_(9.9999999901378936943790973918204440670904008741583247398407767423763055223380427991862102877118492116e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119700498624840938808789674791750189273754722825602357550808930366397164013668738195162096802289e-05), SC_(9.9999999589037133950110670363800583225109840256108311617920168810990551456284008282593744515305413636e-01), SC_(9.9999999767703119640056201397243208956148131339050273760643933707291971385012568071922771911319942497e-01) }}, 
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119430226144379504222210945051399123874255488159914640723166005035631943024549365082611122583868e-05), SC_(9.9999999589037136400404219819670008498781037243495018174937127686635463387748704552485811354660463461e-01), SC_(9.9999998873354596790815127769107251813856812780319355930933082438101152882766471658192291491634188746e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713311994861856416416840124789392935958352038513972908762349683239595833e-04), SC_(9.9999997591090086499145904533065024491606043256476010675283380270136619946243080705736584631184664511e-01), SC_(9.9999999999999999999999999999993437915432006237530661734571043862574067738413255096654299941311063358e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713040242416038760059317066761602428623235700657520751485204255787989367e-04), SC_(9.9999997591090086499145904533065024491665691649322768531407839819289695414898535314941771753465307203e-01), SC_(9.9999999999999999999999999999989723679853782583378074309638158065769147447810631983274683797881115191e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241705319918502463640542048768101478106229882195805019144994129190325192354e-04), SC_(9.9999997591090086499145904533065024493360266696533724500566319435804341058113862033884338524628373355e-01), SC_(9.9999999999999999999999999999884204475899856278738823940267179583503884178433664179906719818335224102e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241682373924353412381700079202218399706762266394288003702684629895258922448e-04), SC_(9.9999997591090086499145904533065024498396805260681174768802493907872986988301731969058654470458392096e-01), SC_(9.9999999999999999999999999999570585116965716331116983351829078028058964317460835752284970993861163055e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241666389494246221021384308525639469447328233903501207505411170152239192155e-04), SC_(9.9999997591090086499145904533065024501905313026256348777350584668119727613883799052404512890685442249e-01), SC_(9.9999999999999999999999999999352114446635130875736288469993936855281955489428433431772186879137967027e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241135086122313743883174137544262503210718270604911781524698886097374318733e-04), SC_(9.9999997591090086499145904533065024618523922122787387925735148614308541420672022552290568568804987735e-01), SC_(9.9999999999999999999999999992090410210913451274883794136783197113574093642655990548820445076099173158e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146239527614498013481908714385013381685286323222132307338991874651496407720631e-04), SC_(9.9999997591090086499145904533065024971356437200185235200953791920823624971799839825148872051247606605e-01), SC_(9.9999999999999999999999999970119942640707385244210238840640414785180451800056830790679228417689579667e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146238152558976137835037191174989095616949973788262660009052845523051573190128e-04), SC_(9.9999997591090086499145904533065025273174703115542874980186090855820757883658385361046161924449464213e-01), SC_(9.9999999999999999999999999951326072631491849082301400944677457004679227187074908841364564566357096215e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146216255092438271796865058880982796125712126238056476670001875141109087648122e-04), SC_(9.9999997591090086499145904533065030079566352947401496557959709127115482417082569438278098183670046705e-01), SC_(9.9999999999999999999999999652037692564887716762749924761980916189209807427822430790587988652839528664e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146176311765770495664027756182054289266352062552157791524493137196501888560017e-04), SC_(9.9999997591090086499145904533065038846940032022087900696234011833089300875071377749001410433281887846e-01), SC_(9.9999999999999999999999999106103599586709332061276111021095590564757265479706346323840866986839621477e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040146057566285228729286539875039337857106971751170963247865852577349595451087942e-04), SC_(9.9999997591090086499145904533065064911018501751632821911993010834554994092254688409967934028762126702e-01), SC_(9.9999999999999999999999997483123952597871062131930430116657972566356823569652511115369205676940924175e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040144777889023384994891993322269389015233157103321091066050386635483703015038576e-04), SC_(9.9999997591090086499145904533065345794201730710497171200299319890928883321550359345210668326069018538e-01), SC_(9.9999999999999999999999979992857028659809150464729838387779926195120172412024534834896245862626202070e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040142243693117812532410224559078505159874337124801221109556407837671041573083427e-04), SC_(9.9999997591090086499145904533065902038368996307459214809674827718609312559771073924522119440848732370e-01), SC_(9.9999999999999999999999945356184058357532065184675591095369543222122538262067669293977626887434771268e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040132424620372727256910319168070251547608794987778355968221622706050540141856836e-04), SC_(9.9999997591090086499145904533068057278984135918741255207735179176401039885254825623756115707822694207e-01), SC_(9.9999999999999999999999811151874598588276031795716648243043914832353214248542271450453611813702302915e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466040052597981039166102516241663957293412965888438611591231956859273246828098945701e-04), SC_(9.9999997591090086499145904533085578853549097355022434268326561943117600370484638573466953502058167210e-01), SC_(9.9999999999999999999998720103943049570084604498454619892405771074092191618350496264177529047400925430e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466039524532005069827697635520239927225930265152639602620508736709729375341565495114e-04), SC_(9.9999997591090086499145904533201486869349480548822145820571178829540015419764170653157424522934139505e-01), SC_(9.9999999999999999999991502647519821014553864210033802739055628834829601413426101978642191656264785794e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466037746904595326723924813032892883066227820507185118673955048293824893859347124634e-04), SC_(9.9999997591090086499145904533591667784750213526729882254143196182124155368349087026208674360810736730e-01), SC_(9.9999999999999999999967206538794000623637539921133114141105094600552790874584621967802630353386722687e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466030163114601062808109724066453194141208252043654703212039200302802364848319593521e-04), SC_(9.9999997591090086499145904535256274274248732960186075747202770772894774506834470960781185618278095126e-01), SC_(9.9999999999999999999863553441837618190856759655421402975430609981385349456259084369657387453699390933e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466001466762857433975917757380952104642918840408678156850274838539358406902619649760e-04), SC_(9.9999997591090086499145904541554989477795596487791363062717113947087655713709304202224180332496120744e-01), SC_(9.9999999999999999999471339821493887184483174151974043645498294791393991840657851184125852236036763772e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359465884986085043403950080615920782319617175232799563285584004870839403326582975334568e-04), SC_(9.9999997591090086499145904567121954324801494656922153557551457652404698677265261414035918600811862959e-01), SC_(9.9999999999999999997879314857704701612167650610568091024364022054992269149557563280810495402167038061e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359465825337780621391634776351605284898179555159363232572269390208067219532012184665676e-04), SC_(9.9999997591090086499145904580214478604029262682976391551202609106781632130072403262733891609954880291e-01), SC_(9.9999999999999999997064058701321806585927864788723964815578795027763526958386572913293562211584077437e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359464130358412452248343755838930986722205517407427118468536586601910700069777885405987e-04), SC_(9.9999997591090086499145904952254534823216398487068305956554994273945535751627567638543678152718266319e-01), SC_(9.9999999999999999973897560034983599430784588816940013917656117433575992370567082898736740075276991006e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359456080626974976851222191881291530923937067995166323038898428377634406834921417309363e-04), SC_(9.9999997591090086499145906719132995286488057142724846238020023043494396559422937497417289571300446905e-01), SC_(9.9999999999999999863876107200375918258227882289304901359718325453282245860379140193849534801288673193e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359425775700037506439914441651796070049972432366928609087720746406248454632783275520967e-04), SC_(9.9999997591090086499145913370922942271698087316486094132319297755909167002268046118360024103188989870e-01), SC_(9.9999999999999999449676936010036048091136982373720631127335195866605288076709027178210443358060591214e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359308851804841710349890026882822506931901022099623306731140632975980269136069730290731e-04), SC_(9.9999997591090086499145939035171934870283076438579743400488487600725984369087917762431482235731353741e-01), SC_(9.9999999999999997851594202388128357346764130339383283989697939341752511517202964822619052138703931059e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359263848981694361028369717588758562581895775361562611024309721408555973262566461211603e-04), SC_(9.9999997591090086499145948913081464734953072943384465864007503871537103023451975376462328733837149030e-01), SC_(9.9999999999999997236508342345680569153513564399494028582104933359000221360887192242782740302589354797e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377358017411237978177428507089028635335501344205771024617465556347690890040536911083905236e-04), SC_(9.9999997591090086499146222500345684230895595337686251613638816215403254132598789791990768798619838988e-01), SC_(9.9999999999999980200549752085688167427883885539402647234983232013067330800438077933334325225467733048e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377350974721750841335976339712690677087317685882251774272026459574621611484052961977892323e-04), SC_(9.9999997591090086499147768337800660969044837194748931490027218706068265761583125803731213177894841601e-01), SC_(9.9999999999999883943061504648550917472521711080290035932327983716883682790684240565694552571344503517e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377325418571198796389432112292153913359813912302320818371927079088782434396642196092931827e-04), SC_(9.9999997591090086499153377793506543048700186932548386795274278268487731347671516744932888282023448778e-01), SC_(9.9999999999999534648823002975718661593728740850402386845670782225644647636763814777330225273077311416e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377288775000398161475283653389998086494468122512190223226967500421693458213541569225162313e-04), SC_(9.9999997591090086499161420886181745163569687715814407726252609084107767527800797121875893408396059356e-01), SC_(9.9999999999999033814860050534109048662879867084624777645766437808888313532242793625586989507072964282e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498377140301478548186030732189435274941993938018287756801369450248793755854397038802974222301e-04), SC_(9.9999997591090086499194010130896736264960848973432051101603158349924630841899300721284446045898069209e-01), SC_(9.9999999999997004520751509655263683975771110137734194239599820637422457603132929555276613084555954985e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498376680685571441797736730472120020969367141823459779566164781831245966221611052848672720245e-04), SC_(9.9999997591090086499294893676224956520073143833090849748564625713723230677558610098023496200306402334e-01), SC_(9.9999999999990722620511916095017541922611441252377709556891244021325457445076822425676998318013310780e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498371923235640805744099006519332150419763003710782293944507474095356304006533048412818663537e-04), SC_(9.9999997591090086500339131719998556556757931064507494107554644090820969496981591122802367106451031197e-01), SC_(9.9999999999925699140260180956297842479583873504118144266362417137668010293659066606172558032047456915e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498364046436490341497415839377924360934172029820183699307410873546132502434678857181512649856e-04), SC_(9.9999997591090086502068052351009020203728645080442447923303584604671979504558717592987486432099233145e-01), SC_(9.9999999999818041277019450869640457192613482370403990987757966853522466125029870431213702957663553968e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532498219440024335112085696284217809210420220716691707654789040647780773903164606251102825868255e-04), SC_(9.9999997591090086533808484546233219286579955199735991845141199940867857339824508722241446466603143463e-01), SC_(9.9999999997841601730176219353705229218739261651127331045483365004919077039134794209856785731065491453e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532497914566268992455961292159153360280722660846617924435497393954715219117340070630587508389042e-04), SC_(9.9999997591090086600726850165249954882137682437595345210748277636356867891776791496868797966332869199e-01), SC_(9.9999999993674673460048503099966162644575765093104151723778508476266913963472670883559262326010871521e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532496165991269044309812180317168464575879469002410870411102515175450450090057057792999888066675e-04), SC_(9.9999997591090086984530897259484069259930626127732813573610914956968635129868924174163202784303767506e-01), SC_(9.9999999969775644855907020193163460340798082171818173664710592535609269447482218273864724923957695664e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532488660301439824068369878410182942728611585163591919562023200659129820275883752134662090610325e-04), SC_(9.9999997591090088631994764789850163499737306768527037412778878960803868085734353394392621860529854598e-01), SC_(9.9999999867189998879873941105845141379381853759555907793831875773303156096747863480599346882449650847e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532456082102531281805196803441103186305932536371679098013020808230757915831335453617358451282217e-04), SC_(9.9999997591090095782757285389441563168550421729619723790991159248953530675229625086630466130925947406e-01), SC_(9.9999999421920389478086980705886754536511240889426706687434334889739457515603848009221381672378545863e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532398753040583396233529729797437290650548303014077652929235114447084365354300106431451633928469e-04), SC_(9.9999997591090108366218631099138672302569825987444789349916472582460612097489753819295696541972104749e-01), SC_(9.9999998638362984366277246011141025300416048049687521845037167436742349261038641619678750489717689658e-01) }}, 
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532015197041581626982465907062512586693749895051676233797903326108242222227125319227773986336102e-04), SC_(9.9999997591090192554968191808427881056365867461130048038066729521407959884195869238505001124006765621e-01), SC_(9.9999993396028086949761507288374412480751168290962668987793281688251367855508185814004991297330196911e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568423253267729905676177785584143353001614380033344243031758625321347619384e-04), SC_(9.9999990341042383890306088396061192715670697837219455740677936131718353318213465919088214608415344554e-01), SC_(9.9999999999999999999999999999973688142481916180437304757252411988405420245137613199627838491668357719e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568421071351978567763236428985213434746066145425917517600757913894895359733e-04), SC_(9.9999990341042383890306088396061192716629696798932982563987649090092816159354172908007447640757493140e-01), SC_(9.9999999999999999999999999999958795247349249954778242940390886170692373734001510565621879790767344031e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568359084434798204155311880226117396510294984327442737778206412891712872212e-04), SC_(9.9999990341042383890306088396061192743874281829010424743269716705640044374075170787777652327952165941e-01), SC_(9.9999999999999999999999999999535697033498255459951822859686557815524626811857962661407907708787000050e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568174849750494694500221526141761541444600595036372660482208532269021015366e-04), SC_(9.9999990341042383890306088396061192824849393196324908583237927515885150911858907425196336245999193732e-01), SC_(9.9999999999999999999999999998278183845168415291655135119082109011987327990988515937074887045161495669e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568046509857464098717441244136225447983164310858821291795694460332135408372e-04), SC_(9.9999990341042383890306088396061192881257540067851576548278390199892230307847860446242065015359799250e-01), SC_(9.9999999999999999999999999997402186425437495018590771225053604616408334590527787302388433596152799806e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634563780645046310675688268267412264928203680938838716249697181100483922098626e-04), SC_(9.9999990341042383890306088396061194756196992793236186783571245045948636694054010587409296312115309157e-01), SC_(9.9999999999999999999999999968285078102770689166069486492860667740143329699595040039657425755209698531e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634550874164494364158542238952818338149906452801149106149160304138818016737658e-04), SC_(9.9999990341042383890306088396061200428873144978759254214483779890013713326331613762740878783204962427e-01), SC_(9.9999999999999999999999999880190539496468973081874203349131743704972977034165097990936201582711727789e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634539833765968722941278720825369300000052651396942728252573162383430561887543e-04), SC_(9.9999990341042383890306088396061205281366059290994561495998288737455803706724275632761060083870084754e-01), SC_(9.9999999999999999999999999804833139759840362095480189673873879648238413744134111600987499677007083781e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634364017769135252992639730022477753159548427567567996311004120404270833260444e-04), SC_(9.9999990341042383890306088396061282556282981513719744461509881606801351102848865894599554929609181461e-01), SC_(9.9999999999999999999999998604782586991942712386688914829513817017650185254798919136574931157233847789e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634043310541073227087213407078939385787524073632541304409357070269174879851988e-04), SC_(9.9999990341042383890306088396061423514016357294576930509475424846612943128206575235856337125503414196e-01), SC_(9.9999999999999999999999996415761717195708171816995412220652610735603699835666895880890704082082372328e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270633089896364377578427721561786092428100089213423305101327234880825275562914264e-04), SC_(9.9999990341042383890306088396061842560079420653882014957424088457731279820894036538977886004539092398e-01), SC_(9.9999999999999999999999989908133114753582608533129443418441593433977483846071694873691263712360924801e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270622815295280863051128033814768377153480380371707621274638897656446849322151880e-04), SC_(9.9999990341042383890306088396066358468525963201195352097086875133108720766515834076136262017880986932e-01), SC_(9.9999999999999999999999919777764252925483210602298496842071455244671366106233745896364253635558513933e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270602468093081053651375356900351662597680191708261174168243195074487437738573274e-04), SC_(9.9999990341042383890306088396075301502083252204209532600780634520259010776279171478465504744037077508e-01), SC_(9.9999999999999999999999780895798522074074384314552858680706462800770080496280597447851597750367166906e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270523630202877077528676191338998750659971410879066277402968275549291466709923214e-04), SC_(9.9999990341042383890306088396109952452654069695165352795437530494027614856905090864234099802536828905e-01), SC_(9.9999999999999999999999242779498399799624391320411435168539127113334492331262094725905521786063625045e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052269882697602567979795246499647650741963919683168954633522029204330158290009597866e-04), SC_(9.9999990341042383890306088396391656133397875044829189635613897563365620350242562557523570432733935682e-01), SC_(9.9999999999999999999994868026716282785843665714490690845988905218940382975226281485878385627289072205e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052265642826026632869674401331906181721660774805511586016828014319811680813395847970e-04), SC_(9.9999990341042383890306088398255170999463278647332928628331458754732838352132042192761910556504254440e-01), SC_(9.9999999999999999999965928337950731184236972858424297829761136494225450412791329227412693186900764402e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052251370155053393412225888665351704404826168166235404583366213968693523658370826941e-04), SC_(9.9999990341042383890306088404528317263622428012821744087980006810345753815800681219269233939346113203e-01), SC_(9.9999999999999999999868508723129597291088348432787795997070951006375122385798566290142035661055004811e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052190479476430297131118292317230358203436961643044003076991977849069845828224721137e-04), SC_(9.9999990341042383890306088431291081839557648059503032445245456686532093955011793213206927844113822463e-01), SC_(9.9999999999999999999452893000691828396258268317147943905888267553515654325455181179115754831557814595e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051960074845896190545537462422360826291357235612356457661124625267793044653963201830e-04), SC_(9.9999990341042383890306088532558878875584120913905068097798135955055466245184130566633457742302480765e-01), SC_(9.9999999999999999997880241995023490435699010966304715622567791004101852541162521147871769277813799489e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051024844898345021398745980751440032202539424265223741821462546238364318937492238535e-04), SC_(9.9999990341042383890306088943612581620528920518423724808095583524722796800035571379331106025846168027e-01), SC_(9.9999999999999999991496731758540750193061386160604339171696636950668335984615214346584028165890576639e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568050545925289848413785000894450169762655235285696560689713542002819948971252593524626e-04), SC_(9.9999990341042383890306089154108063405685304895120971206766222513754658765528101631159112190427932697e-01), SC_(9.9999999999999999988227815668657803631028916930401145619282526146015898870717045182056436890650807311e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568036936840115017761464304680354756199569903036663427983338963149397016572387164912060e-04), SC_(9.9999990341042383890306095135594078404586471864984613064444970329957947151453142223784957401397854306e-01), SC_(9.9999999999999999895337575412590878026287806827225143035544574311879095075991410909489540420787568727e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897567972305091301788173932378715725913785559941313268224139092338630028141505625844896323e-04), SC_(9.9999990341042383890306123542639569327180553705009905655055841991306765476080604110055642051609959330e-01), SC_(9.9999999999999999454186785458381289771029061441455217111451806412713710394477781718850653371093431098e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897567728985119593496137731409402032321931650603269296931037306092471098890005966067013367e-04), SC_(9.9999990341042383890306230487007191832554441008199850777865547742449698738495388962261063348190907259e-01), SC_(9.9999999999999997793380762075997107398101998921430399007098938448701697879303767918711353248114399047e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566790196554626272477383400745761686844548980571402657679530629446245952428289148256156e-04), SC_(9.9999990341042383890306643104798928315785846143939522205398881362138543739450758019945355931426446952e-01), SC_(9.9999999999999991385580808649748895480413763901680989203898946351498370749876316327306683714456860056e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566428866343284726060227037165390021505273088849564257999641327309059055262075329336906e-04), SC_(9.9999990341042383890306801917208298290331807430656754258138188596097835882538154165720182524883835796e-01), SC_(9.9999999999999988919283499748576095319899822081463628425306444430622684810227983814430346242600503999e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897556421147230054468380574803110433738062686092639378029604050135513944009142665060596958e-04), SC_(9.9999990341042383890311200525281420947970569000029033198405223025556558996782836213180103830717002788e-01), SC_(9.9999999999999920610545557357121629628736189622424415766317054007948629076317390800796289834107312217e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897499874995170482473845548211600749639448165868565240357946224921302498779605114585951546e-04), SC_(9.9999990341042383890336053776870430841200462174622508193767893742993183986634190112651777257960071620e-01), SC_(9.9999999999999534648845495097353063523589732658983034063430366194483498874580770270447683883494171790e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897294683217538846044368235361839213698339415773828422739943027546087515195622267714313199e-04), SC_(9.9999990341042383890426239982080338766475914899665689164955230109613134303065242094595371096115822629e-01), SC_(9.9999999999998134090815479731620374161484125441667286273500692958637116366070815687254962493120449459e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897000469915889966249613607360114804890301912455654669302163444001523825155947929422558433e-04), SC_(9.9999990341042383890555553064233291760718057972064665627916237193104624608221283836868741578943467810e-01), SC_(9.9999999999996125907023137854960982476478479982826892098717375952288503209246788908816444987925674105e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320895808367614818337186704862807048704415317798474006344417929636961487570309783252791192886e-04), SC_(9.9999990341042383891079507698266692213233363263209204379183646955348680080233808205415607531574267390e-01), SC_(9.9999999999987989087557774296391921480103334017155648114919026348051360138026808658991876195079808816e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320892118085511695136402174278279897022304200769539501636010403481556413817835963498891027722e-04), SC_(9.9999990341042383892701466155257907482234586876944113245501493554184981477035493977225256170557863211e-01), SC_(9.9999999999962800679463618003054257665915983069613736507911856454551680645518977351479636356447479570e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320853920251050183838952306068728109657830215858880991463047288758065545698717761922184761532e-04), SC_(9.9999990341042383909490237016741507057450973103053973898760291958231856716377142961125782982651229383e-01), SC_(9.9999999999702077348335328743295416427846895845360096087934606420943205752661907582980157361646500418e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320790676985346360943645414865946708295930728418937452011516839765123667833450290677353237291e-04), SC_(9.9999990341042383937287014279129077860305130961973480299683410529161045946789811438432135574869221806e-01), SC_(9.9999999999270403795680422609294992528953432940301898089267499751978681369267253802173989211143517788e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149319629623926653945330989432506828138055318299079469962778806428433915562345281837685401166590e-04), SC_(9.9999990341042384447594837612903151706456058005329977817383934946163479356779464756241208563096754966e-01), SC_(9.9999999991345514195402995986559631767492539647822683761489484622118018380939591771444032830969775386e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149317181775308647219989266967360868074098272096479204853881209865820666454185456925133196224872e-04), SC_(9.9999990341042385523477021206753522488485467367412942414284300539014713934174979454240999254108068796e-01), SC_(9.9999999974637466350092995449108961932515530012198238294797496238518684257274846251971946054107030128e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149303142367777710553727734920717562979117694221241779811070211661226729103511463283014512844477e-04), SC_(9.9999990341042391694098977483934519744087412631870476010770623271686290524900739491764274853962932980e-01), SC_(9.9999999878810015663985043686502667679745060726018205416759091127801505360863460585602363568930884671e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149242878759824811667397313866226047460967328437085651983523661469656642769253922747322577274040e-04), SC_(9.9999990341042418181252460626841774069073246463628265152865816052978689828473245937613363603005714389e-01), SC_(9.9999999467474430127667913921370613033606171818694870009306938378512529181078207345556508125574666258e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148981306559498126535060760750095546822191079410541536384239279160490668057780833508759538560553e-04), SC_(9.9999990341042533147867088569688260099862598892698647859976574528085751319958821123542772020432392375e-01), SC_(9.9999997682085906627313749244845682717104868431939058921072042663960478738899502957680319196918471548e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148521008282634772549917898861368691507039096643360008725929221707667063116914239842956487615623e-04), SC_(9.9999990341042735458869975698970255162648729631493676413796641336794548983578465010093511130441153449e-01), SC_(9.9999994540271687941425203922253616893788932781792721598221196362087292276541672787564019187102498291e-01) }}, 
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952145441415555656355693218005129946833020978925531292467339511142670835363523633444955516738971707e-04), SC_(9.9999990341044089006122498506549950420071765288120901610285751338198102856669430786550410481765368309e-01), SC_(9.9999973520188520429855120090470826998135117761251424498677884548819815659217897633358835384684988319e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829611341447301548396579227570617204776392440891130698708435198743167830546e-04), SC_(9.9999979945594605304280351343129488353454227678160405306035521675700138534873287244861988588780980048e-01), SC_(9.9999999999999999999999999999945370023257137820762768536157602042904846062815467256821930064739042206e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829604813791898849970561226896532495965433637482397590999664215987724084642e-04), SC_(9.9999979945594605304280351343129488357588291508240335108085334601776716376081624528493139965191667848e-01), SC_(9.9999999999999999999999999999914448659603041377886549777573721265986237898754766146002104557105603010e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829419367018997142490824991909583899694050813197236872954609549082952234147e-04), SC_(9.9999979945594605304280351343129488475034564168570364662494915364518262961681008191773811641780757596e-01), SC_(9.9999999999999999999999999999035991273356536617254171775822733807341270433956602359158215999330077258e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828868190589925205305752948741190191890310720237854664263790624078630255489e-04), SC_(9.9999979945594605304280351343129488824103012003144479283904992827758609424763972167638956888669694337e-01), SC_(9.9999999999999999999999999996425080349067501001618317687345639161323185414997402364529655166798074564e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828484235070281879217406955508459067071514482898222349800274177596024881526e-04), SC_(9.9999979945594605304280351343129489067267904785452794465410159306876709067724494926827756736594542186e-01), SC_(9.9999999999999999999999999994606291286614696216744324920436687154496289585658092321137223595590695113e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562815722012026320626685286913226816629571910303018825575913659200309762820611e-04), SC_(9.9999979945594605304280351343129497149778610795261277352987132454971291745574750390407083331241741697e-01), SC_(9.9999999999999999999999999934151914418944279624811922994126810172757716840525966095973392642785071184e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562777109587393024962786430860278449305941765653218110713822972362669794369074e-04), SC_(9.9999979945594605304280351343129521603616661469325420167028539185389961112023496661065281859197969700e-01), SC_(9.9999999999999999999999999751245686991717071787933129948865967450088233478725441143295584006637231498e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562744079935794582249935850955352443379581862242345375743492755519084598372861e-04), SC_(9.9999979945594605304280351343129542521799311983871381532826116960987291403760348535672150516838762830e-01), SC_(9.9999999999999999999999999594784935705526747361011155271486474245128161745880551256261839109181680272e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562218089763668513489997096220812820060574247608609194270317664239042390178774e-04), SC_(9.9999979945594605304280351343129875639406081637204143644107368997885938184934581950949375099829240432e-01), SC_(9.9999999999999999999999997103180770438539008023176522456899125095944338788228722151597893810012881098e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641561258627296494956301420021366546660342940113421117894048305973250730538799586e-04), SC_(9.9999979945594605304280351343130483281635513934924588925987880198548879210790682526537723398301080196e-01), SC_(9.9999999999999999999999992558227639538597062297652548804390812889751125877050961679999915338845671558e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641558406290217164352423881103336860411317384002311299595598177249951303886019634e-04), SC_(9.9999979945594605304280351343132289710257034299318878180735927567991334928306131197281571895568958396e-01), SC_(9.9999999999999999999999979046768064392325872501023597694467182055919197424795482596292779380209406124e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641527667681161223891322510090279521256631111122850157143437737806345221955611610e-04), SC_(9.9999979945594605304280351343151756940685987389692173053913475800306134267542263724427575887309793035e-01), SC_(9.9999999999999999999999833438636169604440007863654808501592168672487401419709884172822626273715851219e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641466794788022274554911427911763139471575018734709199483502536007414888407575540e-04), SC_(9.9999979945594605304280351343190308673311766344843810630147047534991998792671761806351601710747504096e-01), SC_(9.9999999999999999999999545085046816786594927744064285682206286856237220064773438291842993406447528916e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641230934819729837072386013922402118473399033545309192763017431966879210358078602e-04), SC_(9.9999979945594605304280351343339682392316371117616299530986820934873413197123522652854388230976538898e-01), SC_(9.9999999999999999999998427821435137888436450224908503464626295978445122378201266762861930432260172466e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122639313451457410367639193749402407493913031226615762887588209464055816492335257326e-04), SC_(9.9999979945594605304280351344554053881606090046700236937549434873984154972218110659331573797393888525e-01), SC_(9.9999999999999999999989344743869117802564427682722945462846068505635284285672020546986878288503112395e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122626628992590275094551327034123924004688209844407219540127250925071894216196811952e-04), SC_(9.9999979945594605304280351352587315347136793877678190501160285687834535506614248533770623460726179691e-01), SC_(9.9999999999999999999929258734239384541468227859541715411065804339627650420780653254990824829663474159e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122583929324772085914496227982595167753461966182238382534627012118792731542888539283e-04), SC_(9.9999979945594605304280351379629666910399783574271524497981677022898422452789617534599911392681408491e-01), SC_(9.9999999999999999999726991323498072610802971609172631165564628019877509333131199726419589284720946709e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122401762177830548775787358155565912345824823868872451743582932884867649364163145943e-04), SC_(9.9999979945594605304280351494998902377172286159333598029908363486929285523868762154088553197965076086e-01), SC_(9.9999999999999999998864069455091851037563548162222424068477467207320989386151690538652724316205131876e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853121712458738689753538624358336420936049375523905963419345340512062960435233112552141e-04), SC_(9.9999979945594605304280351931545294596907968281623469160487862741937852455156713953168141448362783535e-01), SC_(9.9999999999999999995598853846302066808434729606129327629111137827643745992149576866407717263898913105e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853118914523568115747091860891224798365451449511684043478132258841653561506639374566100e-04), SC_(9.9999979945594605304280353703520356699140752021040291477616243049803419515405526741481963583206787252e-01), SC_(9.9999999999999999982345094946262563141928282061010401312645566475523652454178723531667488904338956420e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853117481735813618741226893307009476640342225965762477543715974173605769943867183262319e-04), SC_(9.9999979945594605304280354610926717273711722566971538471334058841886816244488093371427851922634689700e-01), SC_(9.9999999999999999975558010079983664904423400019747067468180308257165711732230372342310167713283616594e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853076767323117897551457217517227375146747894864268193432090630668397181420440968401289e-04), SC_(9.9999979945594605304280380395985900812871386902230209241702357269514516254537870169523470349445756956e-01), SC_(9.9999999999999999782694710279119693527716059064427172640669240963884463638986223134771694096439502199e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642852883407985541353754700675303553547061045398179770822802075620019726156901708723158742e-04), SC_(9.9999979945594605304280502853406577915778551307372375130633201187067925914151488790640302023135050552e-01), SC_(9.9999999999999998866755674856399278299271401237658831592904348149954808052705862000388545693045735282e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642852155465613370413079174259788631637593289741120504797870180025663409543883917482256368e-04), SC_(9.9999979945594605304280963870425020777876864686149735980282859127681616951979610366840323276068047829e-01), SC_(9.9999999999999995418508268931994884510135841485073137876414985261709162956687608701110707487512038248e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642849346884097634912196309463159665934799857251191990655520226623035104258678397895722437e-04), SC_(9.9999979945594605304282742587980061054857081919418166276432014028293485235697925922711965880366724792e-01), SC_(9.9999999999999982114317860178119962102523025843241453100904175278711494266089115378353035395739646556e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642848265889515339269999084537237064293299144853466080903131577372629528351317158682188655e-04), SC_(9.9999979945594605304283427198353539625081329772360816409032744434518025603234814831633458129668355541e-01), SC_(9.9999999999999976993669706255358410114443390530442982175364229254065754770395682656710689180136613197e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642818325713457620984017114484594502826743738372315316910506356937276062874644268602345468e-04), SC_(9.9999979945594605304302388768974328191294332362935070606871492800895819074239680021434666745379215993e-01), SC_(9.9999999999999835167697801293628586257252109827821986346452896319421932505369450513325476406144206180e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642649156122575325249902385658277359020466879842091492244734757323968005279571590874981872e-04), SC_(9.9999979945594605304409526453743474221778633261168860231029415868552746386875438367470204304695673891e-01), SC_(9.9999999999999033814973709303521026315686280900190583201945180013005509064449413599295557331559278334e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642035282184030662224399182025958657159536928865405495982904825658234714499214400877983984e-04), SC_(9.9999979945594605304798302191586053662596055145416325563251461737105814241991134653461653991554573675e-01), SC_(9.9999999999996125907291624072474376828309816103509005693543889644751242249749966970886959327890035789e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088641155081815672530799741764156774355649673178909732752081712523969981539533580923588944427e-04), SC_(9.9999979945594605305355746523673205089758630896382935489325241814182457746527344537335024034372170037e-01), SC_(9.9999999999991956417023001720185383367817930417962901981778272663552785861156924828591470558638612623e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088637588659500151067838600651164226137100092674659992916334912719968592519748457019301246411e-04), SC_(9.9999979945594605307614416227850837919638980565989496808468055229143953181529732836402367633525334910e-01), SC_(9.9999999999975062350997896591500748424570156075336788029544986483912772263953906564384683712459219920e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088626548412005186468081597987785199117738469538005961064003060173262500331015747349488035739e-04), SC_(9.9999979945594605314606373527739654379289260650048846557706165397783159212683131256401340013788881285e-01), SC_(9.9999999999922764935377292030166988584374674895018660820228067930903239516123104708081171350716612554e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088512271634663493951937501691458740227565613531997296900073511713959958805789900337986856448e-04), SC_(9.9999979945594605386979601383877257026278360047148426083071959408460792381616896690441269434155904822e-01), SC_(9.9999999999381438291826482978599509648317735378533471760929500147196023098453192014414119741958109466e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088323066233491494204702525532544494215285715290071102292142424904481512503108855827731411334e-04), SC_(9.9999979945594605506806270713695484432393834313789300232717213661425536566847966867148004254257706740e-01), SC_(9.9999999998485176364070340690153475810324558129569782731943874852919948648959295839170156268373789571e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514084849534193279010460824564020695809753983617695001368601780783031146680076860111348065148219e-04), SC_(9.9999979945594607706647145227960121439132637673931882528937653499577678651863103072697296655336337310e-01), SC_(9.9999999982031129581243751053897141057090247052332368795256403196183360112642100116547892861966773527e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514077526285233764137275934075842339631314060185179661194300176569001686433503677852675472733996e-04), SC_(9.9999979945594612344572521331925726341326676845761338715426678239018730945438982584414425158836653096e-01), SC_(9.9999999947341056312000404087036305759205847749151788907329980746022350366479316859541747592500776156e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331514035524473592157834492249221835541620672420342940564756056871336165791863197731575236744427326e-04), SC_(9.9999979945594638944961099680891245198819740484712067128983204387619322339203180664826257449990792775e-01), SC_(9.9999999748379375353684128849578453411181346090762111892996945382866355756054055234630536157299760334e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513855233339288800833001998768258517394479095160637173436952160580671878669596785713989069639754e-04), SC_(9.9999979945594753126088861639385987277348906663404943385524223095576509419086384458917662241292763589e-01), SC_(9.9999998894344139355367853990571040423295989641751496584371001697615552251165959807569261245208969339e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513072685626173328781683414740217169105769228744748341920827745011093600645473334546180188762576e-04), SC_(9.9999979945595248725498544784385952681088756545071294164131917726768161256535977957914136317503899062e-01), SC_(9.9999995187432419038209161996117782969898836164865108166455784557416515307354403847928100504196734022e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331511695607475091489790457965520825587678006502900733521662566942498661199724249311225503378676058e-04), SC_(9.9999979945596120850093235947945166397647154138807560758951691656184949500033551982425205747607702414e-01), SC_(9.9999988664242819645386502098302490967258819147380573761319913282361225129748441593527683998263084609e-01) }}, 
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331502482364755236926266569636344016619771716121528921700492969057476015135174142279705422789047062e-04), SC_(9.9999979945601955736729637699735207103924394744234222511740651732262174825441149809041834943384254016e-01), SC_(9.9999945021311567239089047842516510282600847389924749144087423040551687983659655635215622851227225661e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508278008933010852137095845241788942929625411898937306861340507759316017723e-03), SC_(9.9999937825010446120439076154486450381604714704341298230943890213040101981248413403682981653260541105e-01), SC_(9.9999999999999999999999999999830629856576214741093749971721798927088147827358250657747933859691178585e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508274445522094420591803480296500292474109367492484727443829424237315808859e-03), SC_(9.9999937825010446120439076154486450421341155711898598578762178313178027179328782659073648536649699737e-01), SC_(9.9999999999999999999999999999734763885012578494627802614396416996406253811276732535072105688970250530e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508173211156275757329720118410697428414503482047480702192092618526907319115e-03), SC_(9.9999937825010446120439076154486451550229599854393173285484919176144096347014458610967541468493391217e-01), SC_(9.9999999999999999999999999997011269159752717339290229415315430892066663675233543392867689111044313954e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507872326997558864176093375532708068116425310315522099513253758144625939394e-03), SC_(9.9999937825010446120439076154486454905460277245739654778530887245316853626827566618180317236831307633e-01), SC_(9.9999999999999999999999999988916622519227836749050252081284595586832979861032405031394809644325463203e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507662727806775051216699658405658218417552015911762546407367429037331672218e-03), SC_(9.9999937825010446120439076154486457242750608093478690617902085023798253212824945112316517553681945236e-01), SC_(9.9999999999999999999999999983277803271414549843392717482079201248755207195035795055189576469364630424e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622500695900958962851203861965274469631115356583910192276915231169695714891650e-03), SC_(9.9999937825010446120439076154486534931490565478078522750037282061259690143142877270866599842603654591e-01), SC_(9.9999999999999999999999999795850184020034783511428134431310969965864376257749562416680672397039539136e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622479617592292225048324719266578690585318389879081196264751925259382071443000e-03), SC_(9.9999937825010446120439076154486769980714053201179532939561941652926124759543194135744505247805716594e-01), SC_(9.9999999999999999999999999228783239835392064645239645631523035272227787783081677512770080376824490159e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622461586888492639230425614762668073195877317301626969017515000413859248026437e-03), SC_(9.9999937825010446120439076154486971045372230336486591986259029128775671954683458757306393082752749960e-01), SC_(9.9999999999999999999999998743705605439407329465299605373749042580256525735908641389950189513289913042e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622174451767892534015031663498272315896514692963601966976406590712526925951340e-03), SC_(9.9999937825010446120439076154490172957261850355215171082247480949197828300902291473673540786407671818e-01), SC_(9.9999999999999999999999991018947514970177877597142776500046170603078268216637991998568434512093965684e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237621650686523174000757353501882081958129212358005096933164643841826730884017175e-03), SC_(9.9999937825010446120439076154496013587836504606803992830050389209011976937143195078642256472064000960e-01), SC_(9.9999999999999999999999976928160560068489455683635593557315319368383725300109901511740476153537026185e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237620093611515564454953755320101956345345200716775345039747883222167557064871014e-03), SC_(9.9999937825010446120439076154513376900863052425619059251517245414178788236509519387288993114665503500e-01), SC_(9.9999999999999999999999935038378016710508781215051327857224818102971180989804948461738129556836156041e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237603313575145908650352954918088468500890013757711857757686344282925490670768251e-03), SC_(9.9999937825010446120439076154700495069647026560940297943182674112107347183137405968932425667397471803e-01), SC_(9.9999999999999999999999483607283715322227569597098399013386647944102386165372817977126391581047288411e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237570083400060925792407831363656163396641855515183288429683867829763478364753601e-03), SC_(9.9999937825010446120439076155071052640160825076612286660785043850196704187758630306141677620084657809e-01), SC_(9.9999999999999999999998589620287979850761632944978448237882879093020237866833559226340947176695495731e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237441328750203791028930656493554143352379554450121044256278113296453137834280568e-03), SC_(9.9999937825010446120439076156506826304350029730332831032965044627509002507508448258632630052758955696e-01), SC_(9.9999999999999999999995125751008977168810375698460688014237778906129045344741129499565286591045608967e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378236394585206949270981124466309531981969214456860841347306201358055132066928013763e-03), SC_(9.9999937825010446120439076168179312029972567768657045067249264812131266630299789520491355581584810090e-01), SC_(9.9999999999999999999966965348208015109627389180444292592486575239634767439049280268790630349655034100e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378229470209392396954321785496713107978696697315802015561428139879990125334828348030e-03), SC_(9.9999937825010446120439076245394670438498230959192621035469692164416269252306365352540266997506976167e-01), SC_(9.9999999999999999999780679783477648688539113407871020706602611473461380338664584601508710118346674604e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378206160697317290006374834036649886851420989045374489041335085044912863382368847480e-03), SC_(9.9999937825010446120439076505324572773472237588071935462884310391667056360129376334614417193720628220e-01), SC_(9.9999999999999999999153587069738030263276750059237716741739516148280513800164511417628462668118082119e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378106716661138799264657707576536413511194954999556984813847630875096103058324301870e-03), SC_(9.9999937825010446120439077614248626111989967394492500934229035801696213276258546967640268909641096530e-01), SC_(9.9999999999999999996478257345484056067324840610667908620571187529332697405377108662749482053120633715e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593377730429732948206571007242024014476426768731739506278496857275488120140438036144282e-03), SC_(9.9999937825010446120439081810313484928189604040362793873167230905993801950761308787414799061520007879e-01), SC_(9.9999999999999999986355059992254986237542000062337535937178145075457032719481159893820043383748879963e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593376203052425903221070645354509381511312328361140973780251918354470218166967279694641e-03), SC_(9.9999937825010446120439098842460402874224460532822022600660790966785024553818205484948959876874975793e-01), SC_(9.9999999999999999945264230750830129461907700459376129320699708090806289389609015868002522970421199408e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593375420901529397027549865052540176984506806695942401970137747300907232613511948967951e-03), SC_(9.9999937825010446120439107564410715904723582091757741519686705259259101522127773271388812987333048124e-01), SC_(9.9999999999999999924222128854250901258526804710286754711784957439030254449319028000572100573241648553e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593353195129225905427040370141027329790018609049604108687708996127052758615834328127095e-03), SC_(9.9999937825010446120439355409273600682009111078400786029239906704344578371741488856381152941041981875e-01), SC_(9.9999999999999999326285122543429197566807458354609709679092331484272641596776103676931414157712661641e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593247641338192543070810164008633098546698373093010796714616617362636240951795724505581e-03), SC_(9.9999937825010446120440532464653652529294934443134236633868843091052872954125040143880052518946675567e-01), SC_(9.9999999999999996486585473261426714772752127811107287866941955149092126587349829934599973143717382831e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581592850261630548247853921844583863947673781214197078625703734082351601975256660747279487e-03), SC_(9.9999937825010446120444963740103136954444398377613350127319915111841707650362693438532800238526625221e-01), SC_(9.9999999999999985795931870184068703070440653066791569813357909259119255761751837199917744422656094487e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581591317072542668004980109488776009511023798765908569198029326640575261683254693353666899e-03), SC_(9.9999937825010446120462060695568770864718446812761518004160562339991834005533862289043785011450532553e-01), SC_(9.9999999999999944548749059285163369378691416656815673626983380890748788247814006808289198782222438141e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581590726963589679572995043367616201108039791859563709873125420261888987577630855028684182e-03), SC_(9.9999937825010446120468641140582936743428620233604451790799289371944620551142688845137041439534784831e-01), SC_(9.9999999999999928673126114489446142127871497573108138203652707212933306195861930320431495896072490618e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581574382787369860717988387556597811522331276347862388649295029229504252031340611207760026e-03), SC_(9.9999937825010446120650898929372092400316321685514573336559470642205978385027517278372798942505059472e-01), SC_(9.9999999999999488967919652002200608056691778184042071480629920308727105411253121886837453719143614791e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581482034045028309822151288668526598678529510782427290875756773602110826859068766081422840e-03), SC_(9.9999937825010446121680701676862109414650680959806061109709042561502384960583155386278359458032026327e-01), SC_(9.9999999999997004521945029939524519807988304497712631558296840717696846076904593251895547134897490670e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581146923663279514232273808032356391767560423881910690954665520922118940006830225658549636e-03), SC_(9.9999937825010446125417597091863989572206128893835645017737249842899149881765860525191996331637277638e-01), SC_(9.9999999999987989091762877341219765634460361336670010525905832865194036426086080836499888450035925068e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445580666427159135350913924957840117224862438385546094095412452776119993686475924570660804358e-03), SC_(9.9999937825010446130775727669288702660230805914165215524385558215492568955562302038223425982698303816e-01), SC_(9.9999999999975062358000485908734719478810153042293069619369992773337097442840999078729107368595272485e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445578719536977634680603887244600999377531918928830051179470898168115590680307075643341561455e-03), SC_(9.9999937825010446152485962233775224372148605275355048722386444423496721237699005025333392613238461503e-01), SC_(9.9999999999922685429502955838664631272727816444661190329305795554925270211388492267551620893770235725e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445572692727041039140715569515503010607476039881350590256326043245738973412315767507983989750e-03), SC_(9.9999937825010446219692350474002467719831197521259665789639250794720864073902083250171465269903551282e-01), SC_(9.9999999999760546960617203485641240380859736312346123150565622680104957888504411723581542656995183881e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445510309667465762999573965381712560589793232301379844337809796876777192164154276360108768642e-03), SC_(9.9999937825010446915340656215112466713751764274192085276047213707405141135632233604708262487148944625e-01), SC_(9.9999999998082263777583032021219768261310135692904762976524857274444378442933476629140399852481195524e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445407023487300311454636906348300411783216388334416692480105207270177624088648477227941928851e-03), SC_(9.9999937825010448067109369183301747572091052641346887644579571292911780294877550349552046798435521115e-01), SC_(9.9999999995303569362926590345271032984704183502101239455443249812626633881912233012322514970006671323e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230443510841592489399498105643873291638437965025889530959670338470771703346790914063535842034970e-03), SC_(9.9999937825010469211883789591852787022934618160105491247732637228975543229542112221473226791791147328e-01), SC_(9.9999999944290839183006430414574351609543313909930722699101778024497620786081837377752421214481585096e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230439513120562144774691674826317615718688043008204472276855189036913960902175414802633387251349e-03), SC_(9.9999937825010513791419957165410295232978602320881221435745283859696357953070184445656355277151315324e-01), SC_(9.9999999836740680207175934992549794219452505164862710738365313509599510981077592517033331057428426492e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230416584564321862938354346369798065582961885236726743202520638761750161472946379071965280387958e-03), SC_(9.9999937825010769473192945140536193542795148817947626966411005419120237352880851215134145295569139202e-01), SC_(9.9999999219896771185062162408524680126448574501279458185414108815118448066991300137713031385864278401e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230318164633328662179168110027718988650834868120062903092502616445710608484995042009978407195649e-03), SC_(9.9999937825011866977198564424578905995940598671698845890554849364786285677431525123559707851986388136e-01), SC_(9.9999996572118420416273131005618585978176284109456206628626510695818936673319746185154756172750060072e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229890976177925564895900948422765637907727698485365068768615096517552776827256615551082758592858e-03), SC_(9.9999937825016630656924597566050811399144105105030486176230624289059760108235845273637295753943335644e-01), SC_(9.9999985079524168038508969654208018027440236033412971365077938504746336884462151189000156212795999234e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229139236870748805690148597370202630092110899108038504772702984873664112710635494348151770769836e-03), SC_(9.9999937825025013479686471079877253922057100838073212611579865064021307329698416536498385807829416717e-01), SC_(9.9999964855581903217136902723931494530188563891222406297234242400831410721726506681703129294737096044e-01) }}, 
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151224109779418471898048796855432229831639422254703372124185126775430234801866145134926816233992132e-03), SC_(9.9999937825081098134405736549022368179422369363383013639251113732102069607604783535167092329931781497e-01), SC_(9.9999829548773252198091360340235253794163035959046324971915422100225138233261560209018774762683058322e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669810924570623356830794558727594473870475439221681405710695652755615592347e-03), SC_(9.9999807436206510861940309466192915924303502444511020819759017888186690770708981239790015744050491215e-01), SC_(9.9999999999999999999999999999475439621419667692983603247388410783559642760230420680770628446682991576e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669791502138033209497009513957064670917842959466350371394300567087029101833e-03), SC_(9.9999807436206510861940309466192916305462840730688125482791059829004675816117139378021381034464536975e-01), SC_(9.9999999999999999999999999999178530796051510464041683223804309449682405009122504948288998135233899544e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669239722483081626388175831464693565820526371671449293712421748005670335475e-03), SC_(9.9999807436206510861940309466192927133970916892590706182672232284488170501085125986137636801387228091e-01), SC_(9.9999999999999999999999999990743529235184778642353926065861306184985952783620720427690493504415247500e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890667599748192388757727792670887165502613326323265844008828433451577973123870e-03), SC_(9.9999807436206510861940309466192959317968083340971414630486279372669191437536984941265706256114627584e-01), SC_(9.9999999999999999999999999965673402822152250073017666308299552129361272540539331184293437411253928588e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890666457324192064729475899417947167294837447207282228006411998303875282393784e-03), SC_(9.9999807436206510861940309466192981737691976559581057099176919579563618254803036468096394829994500004e-01), SC_(9.9999999999999999999999999948209278983170994723232491783417814606625997527662509226469121396498102545e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890628484514434169800972714770333272872501890640188136078668656261010816188855e-03), SC_(9.9999807436206510861940309466193726942545848899684388663657164278406845388863107153586232426766601443e-01), SC_(9.9999999999999999999999999367722654106716380685931388593210826594719074233983614590601566365730457802e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890513596829910824175341165892657129343439110132414596963014341000884783731182e-03), SC_(9.9999807436206510861940309466195981578447242820037184064719827645545319708283144837154262624883622715e-01), SC_(9.9999999999999999999999997611445869374922522389384064842125666939591009837650092270319075088584543049e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890415320168219765327161707730462216417700031466886650252484743645149023522536e-03), SC_(9.9999807436206510861940309466197910228072632217583317420549165767303627658429394886399198585971494043e-01), SC_(9.9999999999999999999999996109100164306126462920833984614664194149516909979989223336952509543091646785e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453888850285246649697053777251263722485130445994850485243799951783798059018732620e-03), SC_(9.9999807436206510861940309466228623562889560069481170483010672133166856768306332591311472987027541452e-01), SC_(9.9999999999999999999999972184564549790182157336599370225662347129407776808689884925651724052635139730e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453885995493756928683298866852754367950027405467779314808057355403936183988160358e-03), SC_(9.9999807436206510861940309466284647978477907187088646903382168935378151460703603300008130135537054043e-01), SC_(9.9999999999999999999999928543646557156381274042332096397500553385727257667954737167452048022533381913e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453877508629602798364668862115378010648484846679951754451447473869627846054864676e-03), SC_(9.9999807436206510861940309466451200108861099814262158558851066548402770114806155149444985549349052989e-01), SC_(9.9999999999999999999999798805785176176944417591770339510787545289854407530996996391418430272072302834e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453786048752284964113207529733751419543576859094070445375840280047253055337600366e-03), SC_(9.9999807436206510861940309468246072412131953716825137218409075860194080867944440740349940631465856999e-01), SC_(9.9999999999999999999998400667595394052379591169251452495435597287372796713674194021969323501321703217e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453604927110497662921879261176404006735639221107185747503024479208341566804628888e-03), SC_(9.9999807436206510861940309471800529600361537594118271451726410946519836836014704476169419604060262130e-01), SC_(9.9999999999999999999995631878790890764244062981462149977903273428940585461248247458263859480115628379e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973452903147673277301280130395855429393052376095802201147116639650494995110181898414e-03), SC_(9.9999807436206510861940309485572737827741447855853026496947730551020239468064217854948353712411401927e-01), SC_(9.9999999999999999999984903845244859885097952462558877456793721722784919555467634958959337325833920096e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973447197853957560684531420929733010038372853652847243611313069344074657637202603585e-03), SC_(9.9999807436206510861940309597537393507070753528623549705493835871912640337645857269266792693301697184e-01), SC_(9.9999999999999999999897687578814203686133032097081942465864883298685310964418821651297063063808566438e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973409456424287791505000459180915346158940527193420406190481980802164825339675198976e-03), SC_(9.9999807436206510861940310338201483452272993910059830130060542320010098199309428777453347676389676696e-01), SC_(9.9999999999999999999320738038690657240103204057254801709891970216714599039697906604641103607261123127e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769973282407527148149179585274510276540221759749038032497615685300908320307807877341324e-03), SC_(9.9999807436206510861940312831497487388477213132594193087514118479816860834115235047634588285995177539e-01), SC_(9.9999999999999999997378553987389754548040720750604412386992374537917179128907297492016368928665248761e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769972740386094743971657091072354658497512456940096157589507693145848195516948791972746e-03), SC_(9.9999807436206510861940323468503410987617208921413577857501905965678107178663714203874041842954577253e-01), SC_(9.9999999999999999989092725419184148568919670109528006139959127909029893360414651355968361258052977864e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769970689427710002267732330720966105566745568783527589265448767116875740222736611303602e-03), SC_(9.9999807436206510861940363717938550085422649634115392116074347791735274677458763855337483743687350761e-01), SC_(9.9999999999999999957739925399605701434766641830104837062850645797969386378731319182296081633498319680e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769962364431384428519537461090660411599162366440185673636337776855709637937513086352824e-03), SC_(9.9999807436206510861940527093461979639255975498359583359693267053802319235467270645300692722562157354e-01), SC_(9.9999999999999999830476521665399387670406132618632749203436027004443955231085504145358385553303802114e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769958101304448193048044993975037776366363324396297278827856448976808066389911326597319e-03), SC_(9.9999807436206510861940610756032798383620338843782305155667411631074871782543021126783866599677485591e-01), SC_(9.9999999999999999765306517591083636889943877189180682363246522930518779893089627870467161046492741548e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769836959349604315873738601604850371693926762302981159485904670868252103149884650294852e-03), SC_(9.9999807436206510861942988130088940539771623371653624596128636950008909838239973201183455168816245916e-01), SC_(9.9999999999999997913421314820761067346858749417980167642044404993722649826595080043641016696833569328e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769261636593105328766935826211328153410642779802902773757816435154558970746839751929386e-03), SC_(9.9999807436206510861954278664379654216132452003943579474961361064627190368991762885091992164152383996e-01), SC_(9.9999999999999989118518665688239630820530688097759602411677092418968344950559986972166594591746816146e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787767095711650566626613741979579989487919617701038311449537729267197184943027998868120618e-03), SC_(9.9999807436206510861996784283284176581723653527303957199167037539034471582758835339476553366522446606e-01), SC_(9.9999999999999956008236133366102144326224585845440274197116529927176051787350153668466653305864493062e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787758739038113425448285956253736571446685340044137947249938845113090646569188408970460889e-03), SC_(9.9999807436206510862160781462365964045455769060925229184128353763264786438593033566892201989723088449e-01), SC_(9.9999999999999828260585967423166190525208367025900613393473236416456818854260998742808568394839861625e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787755522639098815644759983264374739887504336805485042232979066184199586228131437024797688e-03), SC_(9.9999807436206510862223902315759729597517322580266361252080502442395322382510158627243703880069673014e-01), SC_(9.9999999999999779091809146566110262299965875738331652408405999737114231455615349848612829129564163120e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787666438425036629019904816738082178712708647865905580285901608340711236933228676591051962e-03), SC_(9.9999807436206510863972152949458004606365691023823925760918144103255510258590008002887007535143992663e-01), SC_(9.9999999999998417270150953923055531748767900744142155509708917075362968373144956360575368930621039418e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370787163090013927808615357208265504841941734342078335406393612864178093247477853351085540050e-03), SC_(9.9999807436206510873850212580513610588892651008810255761064220374526555743042353741197157598130162163e-01), SC_(9.9999999999990722632272840767121005911847006184581194371212452850140344371707554136942191348572353074e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370785336565104953182606692447047730915912569163527620115387859584119495605474126454792181837e-03), SC_(9.9999807436206510909695208949356881779869114372827922191268997647125210216415699406172870045677063979e-01), SC_(9.9999999999962800724823182533114577491777411293965648035383161570767244124693660421008538922382747661e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370782717610631163121267949137096961121939515970590788941936975035522239970567204778521519711e-03), SC_(9.9999807436206510961091394756568384958088089883014289944907724500971716425477676973213620711663551570e-01), SC_(9.9999999999922765024202443269838081848095543526718888189745886795339039411757654688793826438202724088e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370772106052156039170591142783248956365853630899661281052884487309409515474387667674568926253e-03), SC_(9.9999807436206511169340005623828585509563179335244305427164070425580419319962473861304269387084967009e-01), SC_(9.9999999999760547168763872764340189699312409571226072302043979301902010300909675517769954203858448870e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370739256820767283075184932827441804024765371255975612517766586750955396829433133942535903014e-03), SC_(9.9999807436206511813996190744476198093922023167009506126030291559938704579804338224581759568838821190e-01), SC_(9.9999999999258384184770629936531785440235746196136128925264246827063599922303130648660594534561711918e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370399236879823786571268274225729747919848773849228434109921515230021682526124519885771267265e-03), SC_(9.9999807436206518486784220315486786053813573986830201742414177495015694807851347459982418136945864883e-01), SC_(9.9999999994060532638716261190197619709437925527424462511817091133673274045204718467074380656618950263e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658369836273775434361219093566575803355305959403042625598300122599309750527200456894301598309557e-03), SC_(9.9999807436206529534764093348044643171248610592994893092350124001158099316814472175887936787067571379e-01), SC_(9.9999999985454570781374841662642261300214828341476300944016258957257855682627132078948768875538710286e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658359501101691817895280368659662068245113166185530832826867195175379135219466492245658673317254e-03), SC_(9.9999807436206732359375941148693275408464117868348749705262604696109529639400545520045548124669545364e-01), SC_(9.9999999827461807068643029571329445606319534815750100995765199253620822270053490333248080308648046372e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658337711454353535767772728066582669228119001601047882922756743058306764879044751778961867430088e-03), SC_(9.9999807436207159974583923617777229930876857872064350222231345069639920684624814714766829147514078129e-01), SC_(9.9999999494365601768765415475668023804444223181604563050710128324480789045560389975585646479412395317e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624658212738963801918504008823362171627136403766184093621722517683529120839540062283835038967984095e-03), SC_(9.9999807436209612521727520688591812145033425285256748768572695176452944134483824461593899785539705143e-01), SC_(9.9999997583923378400608885393307106595874343694130412653298758924906083860745008171815249422686381232e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624657676299439087207816643138208463868773855470548068963777321873312078097892969217406130702617720e-03), SC_(9.9999807436220139984180047516259348815078134696833389325198424665820109430651275389263373029825937202e-01), SC_(9.9999989383424957772865940170081958963355926303854127590036620690924793609178659985538262112806380760e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624655347901492939542296762780516148645280109201716440218920370836624752898813702873305305725479817e-03), SC_(9.9999807436265834082086947313286570924187910566506765075997238768947196302437721598689092922444008039e-01), SC_(9.9999953789434875380492677983026255522089087872960980582650861374506246924654164939652235191361176896e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624651250533878459738450862401170129639001739087156526537714454150144984899822359388231503597733792e-03), SC_(9.9999807436346243655800201534976679599271297248145667027387344805098722207499839613048919499163188694e-01), SC_(9.9999891153383798172240789163670400252102607241937044624392509946162354380574048805996987827696949115e-01) }}, 
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624623837401207074153602083095768745838878923085107541018685572146516933122678721831106187717101768e-03), SC_(9.9999807436884217484361451794698183961840294153310589324067653972421076181985911507570974867726950252e-01), SC_(9.9999472091686546413311133075262073217491130037676293611255909588368444716912889922906840983209874849e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277924645663409833083110060828686044805014495259993105616586613289956572234e-03), SC_(9.9998457794763527579127266624472645019677027774298372151487550728711986088537049236506526212835705964e-01), SC_(9.9999999999999999999999999995798928298689502715887260812799152582389840633279664671780871105720101403e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277484447533840826218133224475305854228878966132690851808232289168878893707e-03), SC_(9.9998457794763527579127266624472669467449819309248067631481373290166014234298700244759596619742267511e-01), SC_(9.9999999999999999999999999993421060440085145669369368592371804798053328454692981046528999718155916368e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759264978682825091933087379826856694482960528913555117776546458987084669391567e-03), SC_(9.9998457794763527579127266624473364014004306567022411400661584571632459810070533338616358062949945077e-01), SC_(9.9999999999999999999999999925867261478426914659318773215738878856874740852538131751715428482104642124e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759227809620095510166057308337410340825352816743148848391867911188095736415174e-03), SC_(9.9998457794763527579127266624475428313553640917506795477386175979427266717496386473639008661449658544e-01), SC_(9.9999999999999999999999999725086945383816170944216072821709475895003488544769844313746589712400623402e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759201917245091336453154126690878309457705764059350226690718625246163562407508e-03), SC_(9.9998457794763527579127266624476866327163001392803634727108919288406400442243146273944120295598170843e-01), SC_(9.9999999999999999999999999585221184560078210526995689316466947228671099428294716648561636069088784500e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237758341285614510489637367621905905641013912338649221939741277261177159977337310e-03), SC_(9.9998457794763527579127266624524664182601981409598467423403558793373498976748774983740846464782666431e-01), SC_(9.9999999999999999999999994936250289431266907305183470014194191313955656869423887236105324469419734738e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237755737423116702369017144078972068410127750521857627613611356041438104537400504e-03), SC_(9.9998457794763527579127266624669277788273452742662904551466907189608390285410618486488612385995546718e-01), SC_(9.9999999999999999999999980870672710023204679073530024478593216968872292176136768162021421573145212016e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237753510039782720000573286356070776501503243657758282047226072286425730335354079e-03), SC_(9.9998457794763527579127266624792982452175974118353545034347936731665402798467840658370314113401145577e-01), SC_(9.9999999999999999999999968838765069131232991214009415564769820169864463816961159631415306547004890702e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237718039434234844321624939287503269851189604016568004601716115368449999840078346e-03), SC_(9.9998457794763527579127266626762952897215500749897709352667907502527463384216112311476754796002738358e-01), SC_(9.9999999999999999999999777233196594527190027464758804977310154509022099539163846527313343675766532174e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237653337246789889666516694368500378991089073198527965354242134254649198676413435e-03), SC_(9.9998457794763527579127266630356390196275138849418005486256695821720017252156880106722435722989908822e-01), SC_(9.9999999999999999999999427724097004785488698209317403926334314031428479037883815216667730819876016113e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102237460987410629326721321082957802284879608984699936588724571379119868371694473940e-03), SC_(9.9998457794763527579127266641039136839352897111212656923422262207896877372584170817936175519314507528e-01), SC_(9.9999999999999999999998388686304041342210909817121681790288540975679471110596189553641717360274428229e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102235388102526665568404409659275061038171588938241275458358238830096061373391636601e-03), SC_(9.9998457794763527579127266756163248601869820554325817136325289857973519300210310712879418536792560490e-01), SC_(9.9999999999999999999987191350356725486851076843741346870681991259323750829691166140152529006519093245e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102231283085939830662039902031568843613051085009808200049638741055558630201333875240e-03), SC_(9.9998457794763527579127266984148117412380222647102839049195227872028632849869808640975829574062599162e-01), SC_(9.9999999999999999999965016819514376029204947047435701979214717945104953335814544497198327007142384361e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102215377663475339561608454294615156476150859241354828580612973115152927598288307222e-03), SC_(9.9998457794763527579127267867505243318333404984823654937480376254668326036849883378239022455573017780e-01), SC_(9.9999999999999999999879098706021101522843488607975143368761967480247872231121439780393565390910713709e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380102086070502251143361968288295835249437928844999740398304964923952830138239432490872e-03), SC_(9.9998457794763527579127275048980778034243219783733966752677919634984394999800828024474443519569840467e-01), SC_(9.9999999999999999999180605636858282755913669969780148807764860787559631309258004589379277307174365765e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380101230682966689791426075267208929885935361217962726166144766619780003886862361683710e-03), SC_(9.9998457794763527579127322555589083230760339750699794008832424815714944992924834313592343616203212373e-01), SC_(9.9999999999999999994559962360946147983085915547672257244297291824616628049279239454002393299116547589e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380098351193663529777113066822518572616498600727962539097026566998640975805403388654964e-03), SC_(9.9998457794763527579127482476986996112295768490008991914564918245677880817100135759022539035727726213e-01), SC_(9.9999999999999999979005500396550429532457380403996765854572913897630166698490702769384411866939872557e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380086066593388913872447465128553196066825532666460303209525660778096410358753496457864e-03), SC_(9.9998457794763527579128164740486485963308398454128365187019597053698897598604686996398193992800716910e-01), SC_(9.9999999999999999912646390289899729676806277336338481405792946928323628885468307454607522461346431815e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380039582815386504495293404969060684848179656106788934850278866042661567399694242991320e-03), SC_(9.9998457794763527579130746361731009913964278583075330125538298309521651446659245883739390688810810180e-01), SC_(9.9999999999999999661549726688329133533909586540291357295380451684104834832041077954613275126634848068e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347379850901619342841473017054288982641687949780084182067107694765699125839102689932150548e-03), SC_(9.9998457794763527579141225359030309918980727259508234319637056287418578944064209406772189903505266697e-01), SC_(9.9999999999999998642329240598279392293692719991321290335443031643952373029583686438237062599744209719e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347379754280328743121092593461882232034595171597243486489624894213502341249287904054876225e-03), SC_(9.9998457794763527579146591523038593223943754802192239740793250173218029117146405967711712726925537564e-01), SC_(9.9999999999999998120399123360174152705378635895906876409290512119347018035818522267204244194631778974e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347377008668434501849797842400645807040661740165505269589722637224156606362354153587183735e-03), SC_(9.9998457794763527579299077622490826122266910184603458216479425418385886933917192799806179890829668430e-01), SC_(9.9999999999999983289117850288149663395001153387597862050609377515338024534547255637283294269495473119e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347363969313032758213099629937673479747176493665142238021127284018469490008434923128620191e-03), SC_(9.9998457794763527580023258796368187695115701028257919876106012563512759241160721683010678760558807089e-01), SC_(9.9999999999999912852961892327140814451369257402816245087717183021777027298556759749614281762345356855e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347314879884915702641877473999241874433089239538631256955239889467494484422373313463425377e-03), SC_(9.9998457794763527582749592927426837006055114787169620427235236906731352977726291707673776236436369492e-01), SC_(9.9999999999999647681064339962074095159793349405097761224425697410162680753085295873954897576479940421e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347125480743310008807122705554476799158605973080557907103137295140367177251530473532614541e-03), SC_(9.9998457794763527593268463567384586252576527097744554618096549806470086932755375206035340246957747847e-01), SC_(9.9999999999998624582370775810450142888165636379317950198841500432744483541640885661890897769882837189e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347052582931791946635775024026760591352580399822498773184440760982179690226168248416954226e-03), SC_(9.9998457794763527597317070349831926064551592693583443358161085084226847463705025337560245697784290155e-01), SC_(9.9999999999998230802044764169320342246795292814085027756254139818807004535951739000864725046854378585e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964345033541072730892610094430409152592905053456192104751099761684556627411665472852265465705e-03), SC_(9.9998457794763527709450842193094133302123520391969520386944161833109519797893608513326002913824660177e-01), SC_(9.9999999999987324316034615414339491585870902184581716005260589836832709086745628103874657673801703216e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964333625442315625792182579419766179049313009731080300497295034544926159006704929506713162845e-03), SC_(9.9998457794763528343035102694445620716223416471825651649700646737927148289589108483366105191186054222e-01), SC_(9.9999999999925699902980287677202004888539735933802407644670910240320635524719853605590160165225332105e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964292228318406984140076942569184468898928569230219314981698130593717511634192761472297234976e-03), SC_(9.9998457794763530642153185117391336443166827678970480674592875112757164952400118861400101961030458739e-01), SC_(9.9999999999702080392199142371562274814143032220486476906560635650411253500604853950519418168006623715e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964232871239656062459477341319341895477286662904423703719137332143058912816539911821665150739e-03), SC_(9.9998457794763533938733241671396075850835508783923336335575699067360826362173335326348332752747805358e-01), SC_(9.9999999999381444568778970368263840524055180090854392548220673498508627088921404089506710815236761539e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963992366443417461949798354191253964148667972675916088741750142996050414711839727232896302001e-03), SC_(9.9998457794763547295915425629590554977738122306015762280573923956488837877005231348010508907944462152e-01), SC_(9.9999999998082282699611282056745986006058571743443530707820439430226965985587632768633640683449514618e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963247857734330943235458167599650180670542535414587350880275473594428715907345000681601060818e-03), SC_(9.9998457794763588644523105196080080938987915265696457773213571656414418904026082670877475208199882960e-01), SC_(9.9999999994060586079700823704950468513291152353820180366728216336814846231885317798850011238474514234e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254955541503686362139267722863109937833811915979175499724142102025357032290329680398848566398691e-03), SC_(9.9998457794764016640873256725581869138879728883409450080336402131961808153710634842867772555715533078e-01), SC_(9.9999999952432304707904880691357305755107800515991597413244556301638800629532066011282862298059316248e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254942782272607412634647283510929141250650150399598419252566216318776635011834925961653324965251e-03), SC_(9.9998457794764725264471073840573817750024466907544273016591224856790887522617929643346679891896072055e-01), SC_(9.9999999883509327889428413947562786616117783071277934206194263399214734963270919125207605840735706896e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254708541613364517621078222712842834167109781610907563512645226820793444184991921588871646226517e-03), SC_(9.9998457794777734548283832732383563700079869478495104372070461700623668764861877125499934181361441360e-01), SC_(9.9999998618185154929094056830342475409459909648462534593493359982648637681042214836161808970638649494e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254214691941745202827650452332660990516871937401306137512414744690530845500134155526715740705369e-03), SC_(9.9998457794805162026150332734912781066831587949509486498394209782906276770099417370370649912201711319e-01), SC_(9.9999995950501723326502014448284283813659974006628561079385603066546909648996306418959488503768520926e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537251382263243299318588892345129087310035616393315157411535693000979302434480926033705363808394024e-03), SC_(9.9998457794962469760817516855002411215532550917559521569173690590004894865829917592804040225517511794e-01), SC_(9.9999980650252571090429882750221261796564181593861322747980066733118377030413887355307284494642597198e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537239224174767908198646875550575461611770436210365025572195285327139024705828500975438603233699440e-03), SC_(9.9998457795637706916432702898815058718652446435905992265462968726343926572140311773233364920039879763e-01), SC_(9.9999914974540081702466516093039745522360463756143634017126015687468875151256681056082870805800882912e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537186452411610368316744850490907686559870419864125239699201974991808498737666844087719619609026340e-03), SC_(9.9998457798568548758292782259837382457259529409239790897625208948830965062172453663191469089859973206e-01), SC_(9.9999629911444737711550040042616889438982286552020161256422052047005880101103938767400036503450328154e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537093588060469212128397758741108481247590432805890985135415338491592730258017285815457903019944376e-03), SC_(9.9998457803726048769413539529167115551812956069869656198321409457377731122031386553918459182742160224e-01), SC_(9.9999128276026189256286874155943874218513475608466529102358023265822413028953116800268626933409363941e-01) }}, 
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5536472288137223971024342089743453282116861258363403122396560409908747967657227402367855282219546293e-03), SC_(9.9998457838231579883203954217448265517990158878865251928646060037032208535948644957372724530619404940e-01), SC_(9.9995772141604153494012210243229024015996026686657858761682386056455248943232833281153738340373195916e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849332128238728105945027150538680085371439664372657822634626392993371599392181e-03), SC_(9.9996223238179432206582851700418320549666457586509452370885940272537783669308934052381014776965366380e-01), SC_(9.9999999999999999999999999989711959499286993278419381669168833460933147205190803845109672625329271976e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849330441285009375596017709085290237885838112313967826301685993782454705393980e-03), SC_(9.9996223238179432206582851700418467168670920800392478977228529980066889040721418288500532120211905823e-01), SC_(9.9999999999999999999999999983888778517388000296324766882455960080496403171516027244459684961852727305e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849282515942160585668118397764066435048205405211607624879290359016330564342755e-03), SC_(9.9996223238179432206582851700422632526605183713554949154428835824046605006316597555975943068341532748e-01), SC_(9.9999999999999999999999999818455701172441818598269041423736247316895053404032700556660441952126402226e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849140074426893855902944102517094756568889773911255990722224213776871779575481e-03), SC_(9.9996223238179432206582851700435012613225673805683149585231029346198459372928684467816671724221839530e-01), SC_(9.9999999999999999999999999326763064009654758241129036172060229927529811636890019702119562500474858263e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849040848111818829478939862395969502932023578137365387752625464987662932298177e-03), SC_(9.9996223238179432206582851700443636716762908465484153080036032588230765256495311772422026457237969056e-01), SC_(9.9999999999999999999999998984244603406188929898624368761470292036644296838334171279067706520789226734e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318845742683871350998231704142395039633347522734180865272087666989081473865410296e-03), SC_(9.9996223238179432206582851700730291621473345370599992861644902434304604942485419019276230330485126325e-01), SC_(9.9999999999999999999999987599339927582321357366194967756715617631118777222914048280260493063905096330e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318835764005570194548132114859235708110062997682672478338827936714821045552322372e-03), SC_(9.9996223238179432206582851701597573196616603003123138644733168873891953305888203999410832405747328841e-01), SC_(9.9999999999999999999999953154026423951694964896082960273143436420047042780804143873953807775296895400e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318827228093339085163416644837865247995446667856775400111646582252095514535238598e-03), SC_(9.9996223238179432206582851702339458963614742614642530908485340602416201542354834078908274494424042976e-01), SC_(9.9999999999999999999999923688984665268777301309704320217896475734946874093739310061942464032936646090e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318691295507725438334759516834294777388127053793711671946128562755907503419954811e-03), SC_(9.9996223238179432206582851714153831910244018225076380785938761340783361680724448504975364622225327167e-01), SC_(9.9999999999999999999999454464465594587785161083774790412826307782562959352837357039243175648852918347e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318443339897766074082193640679399860469424053679643662371275019083375654867686887e-03), SC_(9.9996223238179432206582851735704514824457452604986400314705677212519711580427885862514535137583505733e-01), SC_(9.9999999999999999999998598548635634979389407165889631216353141877236154417796922768065026100466956188e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131317706205299475220440611214471766169076711595033083387576386574254252860168722029e-03), SC_(9.9996223238179432206582851799771441946879447862317222636807155423274956917482126904504401504330847308e-01), SC_(9.9999999999999999999996054040077867496192835446042161060543203440703697860873332445527832699242661002e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131309762371310615867479211255498002605844592040800415010626837342358696830415937399e-03), SC_(9.9996223238179432206582852490197633332971481960345888955079801020320000927573341215616768639650920524e-01), SC_(9.9999999999999999999968632788093489394344244379388261094750687947650479338043207239877573254890300951e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131294030880121884387298357710755086746208786488844968025122592637579227998518708235e-03), SC_(9.9996223238179432206582853857476149159473994952656810255904206154553991489209596981080441123719817850e-01), SC_(9.9999999999999999999914329389434705144483796756765541854764822141651352980427843314674631022024581269e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131233077164574021593452076357720085643458124584699570987753363797820471721727787831e-03), SC_(9.9996223238179432206582859155175186621979639039618712990534850417887805227421660027752397420620009916e-01), SC_(9.9999999999999999999703923784815310331947206443554026009775790065863043418232145248045611644903452940e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615130737538492705523802760080837595003197356272576015239760079178322308313300253024583e-03), SC_(9.9996223238179432206582902224161570590437681856766035410835108364474809639393939563708802265259806887e-01), SC_(9.9999999999999999997993378120295291458214587466587187187013214874569039924018965870313768738004056284e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615127459470988230582268580554671474040205657989392795429209422189694493592037998815815e-03), SC_(9.9996223238179432206583187132389184008227036614519238222464812499748644725916735466029626210763530668e-01), SC_(9.9999999999999999986677845193994059434696078473628247784660489838948747289809241523221846935329305796e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615116424519084263984386264757436929158573634457789417101931248201212361764081869444787e-03), SC_(9.9996223238179432206584146218370319716927466793451952799753389154041162282439069715905444932510802598e-01), SC_(9.9999999999999999948586389957325664383957586182394235238887395074939552676984361802939964757447555121e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615069346735867262657245452110527338409601470812675312430820224744582208048996472590313e-03), SC_(9.9996223238179432206588237911954425127969427654084606847267739827525154593418435129094488452427291127e-01), SC_(9.9999999999999999786078996390219748787256385140451378600609409173707601812243251218072922324488358521e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614891208809114650790319689725445811315119541784934518457653057752144159063131865384539e-03), SC_(9.9996223238179432206603720497628006230884389418080702813186363585859782201423512531413766603188239811e-01), SC_(9.9999999999999999171166224508457710432062821503285117745586451598898248300422756428655402045232807469e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614168133393887448690020371234518380491332032523099829734345735990469389124366232661272e-03), SC_(9.9996223238179432206666565492339674186727545624219523895879691131337014119120965956481824907858647484e-01), SC_(9.9999999999999996675188439416178211671116673627117170787599699243512545593252181222459031716920044524e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625613797855479155481864236197979334807728730121523833753112002878397037963450463688838435e-03), SC_(9.9996223238179432206698747631440429041881307483156495634329758522042581364249872331269273789839732636e-01), SC_(9.9999999999999995397029301353266691055100154555910694799610720091728690571868073635090394290851556741e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625603275956624847635586286581566434549006067542331208891545934478429201411875983295597244e-03), SC_(9.9996223238179432207613242390811976126058637255031779800433402568673955975611477415679466200683724505e-01), SC_(9.9999999999999959076577458735705497458534051721248125220862613660992374088102706786502446579633313709e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625553305755464849744957645764927583387379485070143677656993064307336468186661915050257654e-03), SC_(9.9996223238179432211956326060244012268745939676207038364961106396539558050207157032757980572873963213e-01), SC_(9.9999999999999786584871358125588561160074686817588425266823007129047824082550775366412804535178975203e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286625365182299798436724310535303914152218303155373222473361554386348316490919157125424061459e-03), SC_(9.9996223238179432228306788719497261588259101665236379622038146388123338388174878378971157903976150305e-01), SC_(9.9999999999999137203138402071510693297107715691410087312466821018823209790379031158868317457902383286e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624639355530455080506225392715290641923190432485049483753484066549378508209347813431744602e-03), SC_(9.9996223238179432291390913169554925022946963720035073613868370359535506673493601408894964670258340535e-01), SC_(9.9999999999996631727977782676417868378185586082993079853697168602316638021811687365708385208506740258e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624359992157539111544091700130612247636683726100356957871526528944027075392472442538189545e-03), SC_(9.9996223238179432315671353803843397041401094686049131690160953714687199742980083717387181391453713568e-01), SC_(9.9999999999995667395961947776436292734456558443969391993788615328418216864771510280532715647152623566e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286616622498643538909823801626589405977825669384369961740402239042927209244119768810875088751e-03), SC_(9.9996223238179432988163778146728056407350384739500334415312865515105007899294394951655719721501743719e-01), SC_(9.9999999999968958408881850040565443909175319044793846510590104834642827986976299666276509890707610147e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286572903697201148410982181151791067771486718458381388402348904709741151833227966515327436009e-03), SC_(9.9996223238179436787916594501582402556148120655383544583147154434223650485272404801979129589436150375e-01), SC_(9.9999999999818045855511792719061853153241340743712745370565789556178053837056135760973698091036324750e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286414259151867070931864360818131283833511842139233092332652094854377014966107024457447899799e-03), SC_(9.9996223238179450576264811827125528344597324310907511325131541007026893299703323359833044148730577904e-01), SC_(9.9999999999270422118705223908980806355589563045559935634630971320605888074847408673210925813705833707e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286186787388573248345808333265713449085739742325322988905156149682638956316586842703378445293e-03), SC_(9.9996223238179470346625496415912383808065512708550272469968023095760567556596952759789432346759805694e-01), SC_(9.9999999998485214302259272521630080698800635647001556555488693042991920048462152278276234566438693241e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189285265110459180254769936332708386129470427532527119106639577961138590493924204779601533275605e-03), SC_(9.9996223238179550452767308427477899581411224539953637133715896853578315830785957154907142060069819480e-01), SC_(9.9999999995303685664524298788123065470534205945266437644063528136842577466298979746097877248933975772e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189282411959455026674986815067600418060066180315311048115107833922911963228376385172382952965224e-03), SC_(9.9996223238179798430026645242805445366249278345036069899309049270424994334753104042939288114462641787e-01), SC_(9.9999999985454918338432807536748583562055706874741584694714433083224501827199232403011563972387052484e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189252879206485825216315817715969152686478412879254388741498626383224457340513564200111691307981e-03), SC_(9.9996223238182365224118492394773475840361233450169855894306387011810475431376254551224620004884741565e-01), SC_(9.9999999883511063264694559387963723173897282543175692986022475106586730112502951593777433019446651828e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189203982514596805592910711077688968761076536563115986065578430828470304693266885291252302690114e-03), SC_(9.9996223238186615005367326819351842888684927287838491995804623023661637892636107334822020511835284775e-01), SC_(9.9999999714724994596526287605585017988521115368615934701353384249003975411653488968977910396109025319e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910188306311389285804505579486882984258534953491448697472090282999013679606445475797463864643583679e-03), SC_(9.9996223238264634718926869290220575115269386801405938550293013550274467935637717648042744624008059440e-01), SC_(9.9999996616061792349840092442398390233963722003813970601617204160065453274313296267130979662117600534e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910186413751022677491712940356999687931157794000735835339309127798808408198361984311689090019262670e-03), SC_(9.9996223238429123707336004944497632756961387556116102131143743282295961702594404977114461867222489422e-01), SC_(9.9999990083149055128108477427499768036470209141146863344906580747823125553790925146919416010799027368e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910175559147963365478381441657872849358450446468701385293448462958949194161818107452328429925864311e-03), SC_(9.9996223239372534854142078196248459702818203071730855035799586600902916656123321007658554627089518221e-01), SC_(9.9999952614239870280465343867739413354043788673937040457009250746521614982644945644706659821813324432e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910128966197908661160257711343981644859485519304106351417945409047254780834142121923298361247754882e-03), SC_(9.9996223243422088179617136124628118099768210729140985584059017502943452647527211256230105620309655879e-01), SC_(9.9999791780465120891365104939308345132868078401502702705775979579247784644821682943289518384809928926e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909926731209996366392322834006361836311329624733696453059914511288299939074309534213608308411566575e-03), SC_(9.9996223260999000446702483326848698279204899286047542184398304790540882008437315753205675338882327550e-01), SC_(9.9999093687774547943702055510865612279624570283833789429033263808087317080475760779047317126334088093e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909570851504547898253217502559022792923156049766357449641093472270183171786584257972102089843860004e-03), SC_(9.9996223291929584409815335868368294079459193551204785031998588050949243462706684850731617703751206846e-01), SC_(9.9997865232181650440608750816621679636389306786120835780656069052627334323849703122094430126876967918e-01) }}, 
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6907189886200367752688979790497355412545807211450345874557141668364473911075614840477003375635549736e-03), SC_(9.9996223498863237776423337493248307203162603688300722808997953553827897151001214194398019764856998953e-01), SC_(9.9989646467031748905006320310363555009585697531863464632472299438741313369848639696844867267750716337e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731858288905196315747638296340454600397352610939452818097282002983157449782830e-02), SC_(9.9955203033392432890623267156670467825011285955746521911431757142184169444090939509041660563764011944e-01), SC_(9.9999999999999999999999999877996415620448635739865936966350408746581405472516664982778525986437265371e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731851400926952705412801801256631953868438245379346804948012101825697820645133e-02), SC_(9.9955203033392432890623267156691092020629310582961626040246253055870362524039788016707321039328022795e-01), SC_(9.9999999999999999999999999808940607351296186314756022740378346424324326281040378958331272751082384612e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731655717598361758234641589629913875509445575864512969985871213622288960030859e-02), SC_(9.9955203033392432890623267157277013042053808429026708289949007618886513471102614421956372876237387916e-01), SC_(9.9999999999999999999999997847106533153766756606943673170004428638186668485258080894587831595414391414e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247731074116545973341594802576974525215828474641978523759578123729831398262585756e-02), SC_(9.9955203033392432890623267159018460742942666755486039569630192193819729762973538865004324770895478301e-01), SC_(9.9999999999999999999999992016232894705631572137795688414168037129708839982258282969665322630078928534e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247730668966901474021930335653108844605926761072952899566463672243880895966009783e-02), SC_(9.9955203033392432890623267160231572228955050772079793889087816123836957894288463132955225202348944946e-01), SC_(9.9999999999999999999999987954382641793732911429698115515198120341718694122830398475869328220599096997e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247717202276452316932325581899785545497317581385904763060884449412193563668627770e-02), SC_(9.9955203033392432890623267200553949612833438654894897139930129152683032018431323620733937412313269537e-01), SC_(9.9999999999999999999999852943329937076803559846567509142507541207489652924442440835430548326589099129e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247676458468086262538334531544187108030524190824774578186662708274042389647573142e-02), SC_(9.9955203033392432890623267322550309683269211452104751144314481017741731868417518777044222251195388607e-01), SC_(9.9999999999999999999999444464017260474230975464379353078796984202500767259040878239958569572944606288e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247641605598630247008461060837594958882589435101876935170123279235987054295644218e-02), SC_(9.9955203033392432890623267426907839873953181640061750416360751104180224982952519513088724621033184104e-01), SC_(9.9999999999999999999999095044639663415052685182723173837872786422692085884380524025169253338977320792e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247086581070151074506645794063325148339898697242797979673456836778926243072411104e-02), SC_(9.9955203033392432890623269088779298131699072128020084616095241507562253727082051066132874198404715350e-01), SC_(9.9999999999999999999993530615417069786918941333027540439961281630455497153968266438140283692532875946e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255246074156824116241684265890004833560304349728755117353269444216226898977874477105e-02), SC_(9.9955203033392432890623272120211012949224778468140223939600179240050437192913437443719341760262596896e-01), SC_(9.9999999999999999999983380499933462027024640067389900073182216358559810289893705127953151139627149388e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255243064372371071958047477749070687243860677592943261738448549507200212914003005887e-02), SC_(9.9955203033392432890623281132199891581086797285990242858535738904821060931997392041243270991819361235e-01), SC_(9.9999999999999999999953205738810528959681933756856065695203454463800502730852725179336998638758045357e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255210629009694200706027766468021901267011554011238823035393988391906047631624909515e-02), SC_(9.9955203033392432890623378251157171959438247309118399252350774260334032449596663026964605946938832511e-01), SC_(9.9999999999999999999628023209636274959807731533932147019382525489471364383404772497292994508002995937e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255146395967705897870580506425025761684719391438657385047943132394052838562672953056e-02), SC_(9.9955203033392432890623570579700650804224268743294462028433293237764615499007160110566038793966591323e-01), SC_(9.9999999999999999998984051281269134074506922309220976779650109422628308607216041183469403976814682321e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426254897516664202016460368173855534260393521885235552536311709240273701194314451986955e-02), SC_(9.9955203033392432890624315781740959709634550932948354885580475436083520881098479076922272247015580279e-01), SC_(9.9999999999999999996488898007394114213735784420078816591377588207232238242897498049367039894201724688e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426252874189318110570025930175174875834671392258288824030135008217770995154195763551528e-02), SC_(9.9955203033392432890630374090508673831318822355196077580860293644667961480496432176193390018137082383e-01), SC_(9.9999999999999999976203917373630031015078377837713466942378279033462838688190069739540812525716850149e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426239489555583817471163830177095650457263367924167007051477342709916004277401651275835e-02), SC_(9.9955203033392432890670450771161338334474734100674777504794023225486147804579870699475340706919114900e-01), SC_(9.9999999999999999842015528819181114662849173680705190910437045874830265778653825604720745759442800535e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426194432890549156883962087571950993458842780612890671631275676828272958860523880151162e-02), SC_(9.9955203033392432890805360818885818351790010628996395211505529692215376086937551149139530290265507936e-01), SC_(9.9999999999999999390297432182149196597693940097175959361343436504111665684565786687507723063353876798e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426002210221393677857816016062981896969986642150610794217071898587097541637274517362521e-02), SC_(9.9955203033392432891380919827737081424281108539236325246436992489841727658961362513017179278364870417e-01), SC_(9.9999999999999997463158391274280885189723263543693342692564788731612812195606464372636977460876345112e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493425274857627063273883710976884733769519928236883999876175624700338836580413381672191117e-02), SC_(9.9955203033392432893558781263734468174863373481316336901076461802285535144096955154245756906370852401e-01), SC_(9.9999999999999990171044577653402662086561484530600067793084852167875567968856742382356142244563447126e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493422322478036991906347423289704416881206752457506421650446369307515908923863543737554469e-02), SC_(9.9955203033392432902398886741823129756954639772771639936267739923803118789533716963685027450129039338e-01), SC_(9.9999999999999960571799095300649558414135197671484083085875351249636324569432418256561497218683802667e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493420810601218769088792055000915890155144771980052383817993413442295356018664569763381999e-02), SC_(9.9955203033392432906925794659732056171004790789206331632926551899706506803490537722005736402428924569e-01), SC_(9.9999999999999945414394121987634937279635969496138069457560427392351623755238033145455702298891140868e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493377848776252706924813272104343838970284436640740334152512829879920219487458256057343573e-02), SC_(9.9955203033392433035563408030440767420134149250828121525577099766693641872227700488341876073203182539e-01), SC_(9.9999999999999514698232888260348569000312947417841767122390969117671490904792128202435480649589773701e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493173816113947100396169349666623792714688473692512820028134588800567189780910753318263097e-02), SC_(9.9955203033392433646484260424355806409963772152059817884065607876624800704695506156225874149905227149e-01), SC_(9.9999999999997469157450019065762266491499742313013660433979105969700483469920728143158430886721980774e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319492405691739605472925545070308291627541601424959136306159897603060941493948269704939494002e-02), SC_(9.9955203033392435946425810049606272603198350789240019237237263941187840395013251099126389877919508069e-01), SC_(9.9999999999989768283892440154779543352702088120475495484520987803722565462362792132301485197109363561e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319489442078132215259439864073220418980662066128808852221423621120875513308123183990613895309e-02), SC_(9.9955203033392444820168527188779673840940773710513169593049660055151696904619596325760656715084119277e-01), SC_(9.9999999999960056411145799021031659330176000860491309129472490216726603948074556894330265440198641267e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319488301413267885205036702633337966159911666362408385135126404116959624613027880348923932194e-02), SC_(9.9955203033392448235582232708295602186899985554861190692535759820234762543266688997212425445757922636e-01), SC_(9.9999999999948620612224163176351655291162500486164573885085682627228114480130223294695253842940059144e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319456708556633619660197891096304672046134237268602280658288004031761612391067712226586895448e-02), SC_(9.9955203033392542831882092000464874338370577012222645338498014443565238638447730428880788140263240572e-01), SC_(9.9999999999631884674152075304392631626757970092124143372783840091678836679275554788351456670400127300e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893319278200901190734544054236049018212805391910237080068829566474537216511063822155093400902902e-02), SC_(9.9955203033393077324976429039546475024854008232932364713134547876989098440046229476264554469401910325e-01), SC_(9.9999999997842246264615254944421182153261571784484715493817643115748041513999484865441496954275767219e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893318630441472710257684895808829877336550585352215160944948745592337714322730617489396361844454e-02), SC_(9.9955203033395016866115159166531171950061839146491334035581358664254450201698565172906207314887456417e-01), SC_(9.9999999991348098153904207338577310518714231490203039345087019637926134537450869117118310893487004657e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893317701654547989725899123657249326365114763656328690312674210014818134123781232668668482665528e-02), SC_(9.9955203033397797868398350044297446940094575362625188052694016706354179470520643444796257179814710393e-01), SC_(9.9999999982036493278445218952873159715067111860267542703755418980787104518628176474330284497444235282e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893313938367762832802196521223139996341142688443540103796030109357639233974931897402186601075726e-02), SC_(9.9955203033409066017058120896694785726355094823183859926336927200831239196737675168908474261072910954e-01), SC_(9.9999999944307452695900984134811133277012656853345044392327099641979379946597934784739018233271442362e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893302288704929735991050166908873215429922444380448896304428089570114985146029421173973144477603e-02), SC_(9.9955203033443947794637088200105156402014250600567650413745952439080930128340050194819604649307068154e-01), SC_(9.9999999827513111246526453850235072104966849540419896871086753799245357396231787466708609290525619018e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893181703915093266226036212949915928865784268926859825767362649090147971582789467985293876976918e-02), SC_(9.9955203033805006468132076186650868209306390687245490563621726135554419151164124810004455558943695637e-01), SC_(9.9999998618583607699995562541284071855894183775540316895772854576720101990885981250478493415267284164e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928892982054485052386426662488491901973910690181407978176174216690158250981871979766128677088907246e-02), SC_(9.9955203034402802907354243890063976250509551280117037552506262005868998330758337466060101471700562948e-01), SC_(9.9999996616987169601941569531949031848963939953929882317547983007702815075368482670917146042259644801e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928889316785624043364632203105810771971898788541546730880945494729527303520886222734117327210276156e-02), SC_(9.9955203045377462498683348959335789301880060727806002672812749760676444568350625820260041086960621104e-01), SC_(9.9999959870631792400114498613316200707570432178574663870494430063087760754618921405686655752317608886e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928881589298730722855360318305730331845330028604951736626899063087234886963715215775799725608354990e-02), SC_(9.9955203068515334565064168535269071463668515860787680194308949107676389719393597331813390980318374887e-01), SC_(9.9999882398291105864492372802479487573670567283564794839842343498249921144431559941164490735081886201e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928837269041179038269118264389453566192997515582603133819187831090463651083117512389321825738789696e-02), SC_(9.9955203201220258023547272155010615914746868359649021081926230913632308077152144878030444302163095286e-01), SC_(9.9999438063290096123056008534702571332494238559018107620820080126088388693972971610737520221753747151e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928647026514757750260096350528905822148444043658540695930217727741067034628713739322705458846031724e-02), SC_(9.9955203770847382998598486307857571893875732756503542276613183052919919705359995577624749448910795686e-01), SC_(9.9997530780138697531345378649773901808159672082367352339942210160865768974789387898550172504062003625e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9927821293503493906981635537409489284232776059121163668324989798862228548270192967809097523519792495e-02), SC_(9.9955206243227977187142475417047446690813294912847999227878665452024480269387544994545098067757375899e-01), SC_(9.9989252421020861691844877517069965168475711644767914803800769497974529495609692479625458945557620076e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9926368253704020448544727770280339353076125932355996010290857353846237006191819415614157271680554530e-02), SC_(9.9955210593702602442099361613099970218601289464661311688781431112431563351221766936992077017624655316e-01), SC_(9.9974685240486099968392521473326258959379322660955821867063416895641450127968071718129444640368985100e-01) }}, 
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9916647881498095894704323639021926156094895317811812491107959631272131859755054100439359561717934022e-02), SC_(9.9955239691550660374421268887408231509665209686732570675003787443882925292679338025418330398115990457e-01), SC_(9.9877242742188721598830505718937302026641387834722334458442185199760923808019116845880905504320009844e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098920542574601424633729567878776500653124724415215896568827574287718584502278e-02), SC_(9.9868738498425882265366942993762580591034814900633753606941987849403600003458742025840898126644217610e-01), SC_(9.9999999999999999999999999642666681086499392624413833595338859051030686157715872350759604626584049295e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098886028778925270101800643261573675947614676279691394336011749301584788635451e-02), SC_(9.9868738498425882265366942993939593231071895391793162368583514361775096787871023979604119224966912394e-01), SC_(9.9999999999999999999999999440410810617119468250139759130203208502496290682711839814282926368824943785e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793097905512554664119223025915408432850295402582612675117267452825987859074172766e-02), SC_(9.9868738498425882265366942998968416113498907763359515528637070987679789744673794563360244150525730375e-01), SC_(9.9999999999999999999999993694442899463722227096309815206459910608316421877058811262864837430090998114e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793094991267013050901608089656507802960573072547936533843543899428323855904355662e-02), SC_(9.9868738498425882265366943013914853818513542477319695864172183971070345846327816044372323141981144771e-01), SC_(9.9999999999999999999999976616539492052595766697548099051064843733822871209090568611945945788543060331e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793092961171743588081542075278911767157319131097521992871040540085926192897466022e-02), SC_(9.9868738498425882265366943024326705547202936364514978761008675469727165450847978950234635695784336381e-01), SC_(9.9999999999999999999999964719885478288054864693004262460237060223947411175222561501698976755672193402e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793025483228846862042703491860617255139100316150388688543912402136658796010267805e-02), SC_(9.9868738498425882265366943370404225635010004538360240138549908486521957898654412531039907324418771359e-01), SC_(9.9999999999999999999999569289310234729316784616266351067604465017459210143262000828499348748340452950e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792821327026942640472458473419106488144463792104740707951755331908132512928681891e-02), SC_(9.9868738498425882265366944417470408042101287018052354533857373965792109340906397947751344618512457331e-01), SC_(9.9999999999999999999998372904226562544999878819315968972302928108111914720059841585668613684699736995e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792646688726328307462052911013287560336761842576572740789679540254409466866851236e-02), SC_(9.9868738498425882265366945313146645260200167103412352194196439350856874566677575263675458920725752370e-01), SC_(9.9999999999999999999997349498344477870027154674650906796132518038689904695914956510509046527563732202e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616789865610956671539526995951660510801257735954991778462047993448559913649046153729e-02), SC_(9.9868738498425882265366959576600099482821054584778915256767663334251681858544658108677577375831841106e-01), SC_(9.9999999999999999999981051977479985029365602687269077105438632245655427556320415150967947332036876269e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616784792626935903806360216082211923397094081062810837257328542671334139954654671564e-02), SC_(9.9868738498425882265366985594668433891865248477128496460705236818177300846950065328517225994017957362e-01), SC_(9.9999999999999999999951323552109879445366885018832863123772050090929262735581697315016556664541786777e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616769711411234039351719906149244999365715503719180962306385807870032314003156450706e-02), SC_(9.9868738498425882265367062942458036763425703658687097021936016623492069307625339017373611765173466052e-01), SC_(9.9999999999999999999862945431136517670416811014747536781172682372937909000630589634413001906836343358e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616607186583117751043936004776684428799858159240483471716437133085604189638114346736e-02), SC_(9.9868738498425882265367896491719508265185625695196458781593800460250266873878411046272653997823586972e-01), SC_(9.9999999999999999998910526262523975721945185660846712744650643095856758845974569645974853090882427922e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616285332185726371253901968415486669557419351231952137809434617258013346937404035930e-02), SC_(9.9868738498425882265369547202557700824272946545975563019010971408792301014291067775644064738748244002e-01), SC_(9.9999999999999999997024412607578556155180813715117758491794451051969023059655843488396312666575227028e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163615038265321494482402813851037106900585699220382826330527539629441895707430630806839e-02), SC_(9.9868738498425882265375943097115683711359905630236145817579023854960450532620381434021631411120998523e-01), SC_(9.9999999999999999989716419116355472940392459451501322621948022851864325537775205269293528937558617403e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163604899919330962815971558897904549517726330318903772185379147183663322056110864080090e-02), SC_(9.9868738498425882265427940142188105404036661262920981989898127885363883728365088423866097607213469084e-01), SC_(9.9999999999999999930304234705371045133325260182194106715075421206726619138172309492781935770808811898e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163537833140434834405247752471919515284286717386820807302907671939344192875550010090881e-02), SC_(9.9868738498425882265771908904783201283291846445918835907810823517985088765928291519144825152403589127e-01), SC_(9.9999999999999999537283140401748482414235841054039782083722249432160865032920225878782283487491106013e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943163312066380457364142900414878934044351776839207480601170128350721446300135112921700443e-02), SC_(9.9868738498425882266929810243459798747702872898191536689636741667921482937690656122871916730541702317e-01), SC_(9.9999999999999998214257038296062388869811858200096930943100542188606308533212371989017383057078842832e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943162348890584466483086594139417864955606249629717656260956265950846142336252123681985203e-02), SC_(9.9868738498425882271869698399138840620157151897462205459236401409230684899638425883137125565824753173e-01), SC_(9.9999999999999992569906562878323266257837628700203729220574121275946989655741154771144943169688793652e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943158704323494184506546544658596749596307701905179444119378296230140135397799285128441916e-02), SC_(9.9868738498425882290561772968288433686788766538233007291438630865831095770081765516858200027851018486e-01), SC_(9.9999999999999971212212490466562137983191157784894900658242428533508558243486980889290927858084259179e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943143910748031791308878259830912760398956851741337885955750368061427580048808449022363320e-02), SC_(9.9868738498425882366434327605772413160041433821585005520395687604849807276622572953698252325623991562e-01), SC_(9.9999999999999884519705222480997352166131344006951878141003715591172628371454875037934803727548611850e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284943136335142281284979019453824187335798013168035739187200463202410111137115550509797249450e-02), SC_(9.9868738498425882405287717895258614991374456471460625139453280779725155509516746336260213198829622105e-01), SC_(9.9999999999999840125551945966788205039837470385892355818841486054944115319723665969452187346222517855e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284942921065059201553077440076147968317870681487235604953617488148417410226923149465658581843e-02), SC_(9.9868738498425883509354221750465613661922768987705596691320032690093529342429350088694250270225247324e-01), SC_(9.9999999999998578611505567455678836672172267811949314733451575112534883712610565493707709188615621530e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284941898712582317644549878066459378079372259114218786964253696147522269051587839585925123473e-02), SC_(9.9868738498425888752744797499205601475527286840254349549862740150193054699820579011047501534506525447e-01), SC_(9.9999999999992587477059536597362358622041744656336594824144770266010416207660113873301403110235296076e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284938049849131784352232427320179118130204784476852093767264060901247547991718256035178369751e-02), SC_(9.9868738498425908492604386219807712735555312249075984008853895059090047438383776237774131940525229898e-01), SC_(9.9999999999970032576555121635757918128722250725944357908788990721303091648802316394157983707156114977e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284923199983047579900291301754431612354934975954303737526815609290658495543991985328331960966e-02), SC_(9.9868738498425984653859567364322259478161540757973413359661489054582592692660914712918917120770539080e-01), SC_(9.9999999999883010198043178140238088169716774283162101172694349637200428116627085027936810325683865220e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284917484419979567936086130868440515659212002802692327668440767320335742410863121249614634806e-02), SC_(9.9868738498426013967555385114673408744436307164957726314339738958277749210751931602840480218932312703e-01), SC_(9.9999999999849516165848339784539203251808270122125458687865145915762832098272699805423884178870396575e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284759181161732242098694411856967719028965863671178331268287920667516233524297913634688358304e-02), SC_(9.9868738498426825865439109722368638775026947094620450465387398589391084457156541224504821911417907486e-01), SC_(9.9999999998921836011647085476102043530329668872431940586942396440649772848081617104696806362277808755e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182283864727589340284529910514846775404056252428097144615349519703073962285094082338763544430782e-02), SC_(9.9868738498431413294469615671486896983493932750238216738297672414801228560621209824046700396011271225e-01), SC_(9.9999999993680207777674669378916934524342032755746392040169065635871380806709312580560065949487744625e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182280618980322040988112094550465206515222130185736059348106549178667713122183539287400911116072e-02), SC_(9.9868738498448059921749858692630198221006913033858807697179830941475989955434198680633532655631275548e-01), SC_(9.9999999974659655966536667181615544433605642340174099478668412810443569406153761335944616334683983005e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182275965080293452455277721244536693487593294550314118975737360052819238696107044774297150950665e-02), SC_(9.9868738498471928612929223988690235303349408205639118987956076603088775749104896262915324001697385029e-01), SC_(9.9999999947387123842204384900213708958264240796407301217448278586822420670668679764861099536325772535e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182257108268241838336594002859938907775162928663517097680473844182083631909501722983430060808748e-02), SC_(9.9868738498568640493420616310685210736043457497845148416867827755970243963686585546365388985161452755e-01), SC_(9.9999999836883458264170875674096471041634058175038072186708199294270859383249739319457109913488954426e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182198734959221157684459363867619055254851231485939363305788840246199636636698863668925850895163e-02), SC_(9.9868738498868022619422379557089152444909410639616007386273380502493990082280081716627017601126745018e-01), SC_(9.9999999494807364007315404206627316783547236156022454304738961582977527009579123592757127376877962867e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220181594517199162111924809116656584473233325206510714779209652371916513266950607715103443700887247e-02), SC_(9.9868738501966904615940932620354170093160986814812700382249113345939700022071171693465994844079132530e-01), SC_(9.9999995954003281244459679426770051684411410629043192506784553101608142627485055693901672031233020607e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220180594127922548796762326280800878028888504224171789906421467376408188887764028430271431856485070e-02), SC_(9.9868738507097651302065034512663928613367289363132232592476683982260182334497878567488179360596235473e-01), SC_(9.9999990091576443015001729874323532057825508337798517603693954408090465512151467597826217329671378083e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220162228458700420721442889738773591692395875963623098743503203589825511931760611277447282076453056e-02), SC_(9.9868738601290562843652579488640955586200752818649762285648406555386486095370022792480350847435028078e-01), SC_(9.9999882466088551809391022065862138161177971886108584036408556925312179997525010188176904548011935964e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220123508123970200825872919878400335466813760955963582427656761619728891346929874566061119219882088e-02), SC_(9.9868738799877338104320751394539888592190700102182842773115520925200396017775473460705232787654442816e-01), SC_(9.9999655559356554021240407140950008886019950453085539309374934226174191119837638228952791983003849658e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1219901431591527872361358929969096650680075027414463353164713280818907441647195066893217361627107973e-02), SC_(9.9868739938848635107424887475554260611754439933031261408945556221028855619240998549167557487303094564e-01), SC_(9.9998354160257927227636274903813901700712942802222032889019275258824256709645420782660040629460285925e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1218948183285674182749082935046423712265700194380943925696650889314129123268961188008606992991124532e-02), SC_(9.9868744827748681240018203124125260342920879848177396847508655111089111650153677008837793412684130134e-01), SC_(9.9992768019493903528483793917364313081411321472807333950340787276242601285744005565332324113025568665e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1214810763209344116637693123912562590043568077900434368143128736134922208880499186647766807823307230e-02), SC_(9.9868766046171245177196676003156582582195076219117359204104679021239714065695407527887460378597344234e-01), SC_(9.9968522762944795917197407923921054571801360692218589154030052050945391772938973164546030760803996615e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1207530476407959527026716792074219414362468463785026712205537168751433251170894668179838339685798697e-02), SC_(9.9868803378357735783522899566244881474723841124284334406748814826618983948057826596988673283714046901e-01), SC_(9.9925862236102063916068016531174810578663167094242063803561892174116448489984844824259234045579601030e-01) }}, 
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1158838126202303702002255451616253390259305838512824448236816896129550947530570385463957941069848715e-02), SC_(9.9869052928401049775188963886853070011659034917728663682718204496501990541132896143407072247621221121e-01), SC_(9.9640600767148190982447151229686775858840788433188891046173152093702292354977235119100403173920282098e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671473829761146571437019346499202463429859070171863430898355983564936880586773e-01), SC_(9.9373310585009508459133300129992478045875327939194868125614924058086119664094847279575168055082785829e-01), SC_(9.9999999999999999999999998298191637494261970769797177791523947294864963393947143237271075087477579287e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671438029824335556665475190761869173853927814817699485525570787719973428379361e-01), SC_(9.9373310585009508459133300134019390532234522209002302430282795860249986068418305583501114252549342689e-01), SC_(9.9999999999999999999999997334943282212876908368728411382468967196799341791082628436279791412317278832e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885670420975102215377450766921301799916046161445129642514318942665123380768599216e-01), SC_(9.9373310585009508459133300248421557816401810564136365640600338345588805696058383634182418951308667490e-01), SC_(9.9999999999999999999999969969635530831423793483906336810060534159568190745342398060247645952620251291e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885667398131505977255487793152780363125636641647311644753464865990305535766787652e-01), SC_(9.9373310585009508459133300588442454676112790864919156782464029190301700485216146882445334521758132965e-01), SC_(9.9999999999999999999999888635717604658892719851261877231616030298230967903977906467543949274148927969e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885665292385645711835315654594976644029292166278114861892320122743461204642080415e-01), SC_(9.9373310585009508459133300825304724645064798086366049784886319254706395420168068829929569869812377701e-01), SC_(9.9999999999999999999999831977622165865400293837336343935098458128617168576801999133334695698434007511e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885595299907434772589157717736867502352159935639959409373303530498982004954627368e-01), SC_(9.9373310585009508459133308698323773442256614875442347627965124839942540694919016404778154167067961367e-01), SC_(9.9999999999999999999997948730177494067282723185504774225327902360475942467558445909191180922194704890e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885383535916121654939662958434432317554723584482304510209537962193107508377139582e-01), SC_(9.9373310585009508459133332518339581897018419380068955424512237949981858129987396105871246514147825343e-01), SC_(9.9999999999999999999992250917988132269578658325572803425234861545240367197973177984387947021885898737e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885202389797466973388094908455449190994472076058178536459491601918182915945184507e-01), SC_(9.9373310585009508459133352894341107173574449432541278410427543238765069771338127992726873337959933860e-01), SC_(9.9999999999999999999987376923327727095572699452940239458343183061996774361695736492972748282486969429e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243882317676410552606070087414641545746880587218032343382835533649651167762612362716e-01), SC_(9.9373310585009508459133677377828847824440541883481040268618271371271987904733153100195410107834722944e-01), SC_(9.9999999999999999999909759595675111771141150600215309152204694241534368691840345996710829427842311391e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243877055649912776008878033798589755673685339444954539782510185716587353806925900158e-01), SC_(9.9373310585009508459134269270499477621688988158901041506867834948809389239264316312708025498263700947e-01), SC_(9.9999999999999999999768177268416062613609487464163631491343160212633349730320524786872113241649655416e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243861412439463655486931298595120397890460603033757024689495242919929014135945079213e-01), SC_(9.9373310585009508459136028878060151482258836297691367319147762170321466442294465376769740070871583872e-01), SC_(9.9999999999999999999347274382023263993517748380406771201592552500767197976671920665999178510445149452e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243692831196433232815418675074652642160149397138200572823390995782901877708096006100e-01), SC_(9.9373310585009508459154991534785184963842022621221825819991728576265562326586179738108957510150171282e-01), SC_(9.9999999999999999994811355619440867815498016026453389989673253834469535973920047386553558364073397636e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243358983039102933743682547098859144745782018430252162795796429254560994919447769104e-01), SC_(9.9373310585009508459192544039986472297886716266503936579981606441866962391418680083169743463569917814e-01), SC_(9.9999999999999999985828694835436642961892977572808327953837933190129536404935581747061328914408744901e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717242065444786819167020372706576570417157081637630334025099817406717542805992364412194e-01), SC_(9.9373310585009508459338046121937133103767397153202765845046272623477890034222491094847417886028230751e-01), SC_(9.9999999999999999951024203403414558794933380454002389157301241927448369620689542094275480727102377809e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717231549297874586008414762396942694029685593243797183859886939811794207464655667423425e-01), SC_(9.9373310585009508460520942157000247031656074746659179617764652596395037436151390278787195638508686772e-01), SC_(9.9999999999999999668072273332148198679482876538747372419731910937290944587909868780957326757757408062e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717161983305506539112850177216380844057239709172128839667803920984893929850367411298141e-01), SC_(9.9373310585009508468345988462854769055208330813953963702793794285499723375229728110428292807559518715e-01), SC_(9.9999999999999997796300038487828189871013383343346169651130750559393627919899619256984623691385749618e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444716927803448354371339548993644505487436141139510463166539359397015206948176533205716692e-01), SC_(9.9373310585009508494687425761976814993340202144454904404313697679667823230370789669913378756696948104e-01), SC_(9.9999999999999991495357010776900598652803940306356564790242702476945755966195291406353180838264955643e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444715928735337796028951345970819387123935955547520089907810514931501089739526436642798249e-01), SC_(9.9373310585009508607066390852575746186540931185520096860934275790719324189734804081773477079120394710e-01), SC_(9.9999999999999964614004694721630455700014603071730391016170248729771157702443768068083282652894546560e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444712148355087537328846805809571133315599128911743321015736142910379924133997125536265503e-01), SC_(9.9373310585009509032297879760361275583719363524499903639320230759736842402705565970262302862820640747e-01), SC_(9.9999999999999862897482746014194308771364438263862966231027815714334040073506884474671614631279422815e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444696803503662558881920564504646245728359651091241583822599729797786886743466809326123733e-01), SC_(9.9373310585009510758344887350617635268443529745746445595448256239559011053106686600699088738521172148e-01), SC_(9.9999999999999450022371396656309945870166969028211164067418790159993882555462980754500429937809072971e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444688945596357374771158643841652274874301369637161613818055963590195731205461579625600934e-01), SC_(9.9373310585009511642232063211864917151071633054737653069795384012828208297203959285833502758272258502e-01), SC_(9.9999999999999238594168949568880192881773242703942454506231733932746608052254650949468728409489320613e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444465653570065385078999354792835955645481797621689133128249911500684232988951377573757902e-01), SC_(9.9373310585009536758964909036115515688394614052557839152238272113379169977006874526476424829878006793e-01), SC_(9.9999999999993230603757999203113924802203512118938823348534016306339815730390609036401060685105746760e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355443405203586109719622702795480337069469759131901801158343155399051914477403961207330200199e-01), SC_(9.9373310585009656042395605938749610412817468649167272595641279163125694800466051967773485773327493573e-01), SC_(9.9999999999964697684599629257847961495538161430177408016925606756829241122375808181968498445896013888e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355439412913963253331686501472347207111779790359381697427918959149925259598306425172690904958e-01), SC_(9.9373310585010105110253359571126415754208493180859338110917240110766222377344116057545369274360307103e-01), SC_(9.9999999999857279438770778924040178329519604178687593995289120668594308133692288072786114584307642350e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355424009674271666351732065016697633195034451326787396657772971801679636952356758112576805572e-01), SC_(9.9373310585011837724994324077907613536634353945525464204210606201300493469372962067166366041937507248e-01), SC_(9.9999999999442833307839228127474113766670532732267874030267519155278341133380557918127436855652691353e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355418081123306309387298343399078796458966922422307417500526335209180125653939852473113151717e-01), SC_(9.9373310585012504590861557012291024064815172334005890478610953088334744903880675357496293648132896989e-01), SC_(9.9999999999283317189229208616005980061620938884156848164841162372305972930310760934202294719023666613e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355253878765055629541995647429511889005121485599563057417001296210016283821737338766566914201e-01), SC_(9.9373310585030974694041161804744188754391793995695593530077708399963228426565769134127120068479658197e-01), SC_(9.9999999994865218566524353762158771361231676678148350793490292751817875394535363714799804588622386010e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886354326093780998360764178195556595915116625553191389319004324512573368124600115555402241536301e-01), SC_(9.9373310585135335463068711170049005982657792648858812246787242448187081491529617060706647269610200103e-01), SC_(9.9999999969901840428615598033630123752925930790737406043589756281957058610497809496061063701508172478e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886350959395196155712265091085269920583046238423253119251150505359349607800843493474406376459667e-01), SC_(9.9373310585514034471316624055163619836932071842786895210187000996615777105178043845540789324485040505e-01), SC_(9.9999999879316013661210969765437027602675286583024465686340312236758811092798878137770759856258938657e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886346132069669160162093641788693008646994182446680342394554328311607047833571271237947569090266e-01), SC_(9.9373310586057030329964290875077385151767864294355379380222176981800351384683304121908082159425913084e-01), SC_(9.9999999749429935993993850663668373450450890891276037420554665410224145626929462650620210246891549171e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886326572566979003540398221899105506027810395915727394994015882558551898256291406675322847590482e-01), SC_(9.9373310588257157271235825190754582683141864118812724065669192620038223234617110890637634670385805896e-01), SC_(9.9999999223153622078657931099495853531031480224407053870569098616502023721821587238487925754464637836e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886266024002894115591876563081044474751546496168248692977073140363705133714328078038302110532404e-01), SC_(9.9373310595067889053394965851950099003245544680732498431710185094178850256909430607223244251842302072e-01), SC_(9.9999997594008158734525573288581211280961650111636341271145767225533741893140447982284180253760316524e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177885639290349050454377687568330922379755100470190117601796895012140773764932797858733190060420940e-01), SC_(9.9373310665565261646910300344990163290558253532940844609286973588798302715170492933368867467347426921e-01), SC_(9.9999980730845645699033758701703391792985744353695452759955472729983613685882092742825558500358222700e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177884601622066852554511869250754141485720370354214649575544456757157054509089883390264872153270568e-01), SC_(9.9373310782286107184329153913392298122796755422529654101165715038343239715570137546695340345285215372e-01), SC_(9.9999952810901919706364189428845979441086828009396329481942542419165759115365959748030177742274702345e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177865551573238866133048486075591631665399166547041166713472922959706703944856415086846313286237388e-01), SC_(9.9373312925105562732124110912053035351475060849298052569387419209006033366294656034513723092551321038e-01), SC_(9.9999440242381085261001180572852207057071006623807062356216291088918445487798200290420684001565592578e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177825388410067663399056802952056427479418533998889037736972049229324670918932091167291583061604916e-01), SC_(9.9373317442793542475351964731264463439894297359521475007803724563721059755961913198650204731264378903e-01), SC_(9.9998359596808620201551999894486933560987710666625845484311646730216090831861869266235611289792585720e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1177595037962689661183770305756459433397971414843670194038911424746422318064426254914981534690014851e-01), SC_(9.9373343353070856907837977162306529701670374512729823499633777194182551802445826712533628460647617410e-01), SC_(9.9992161729307946687113297407122444361332677565276836541813541043295251681757970248430771643872338916e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1176606299214234121243754070303782397758245616370159903888165484253385762478591314807028811884738366e-01), SC_(9.9373454562233895913661675916860126797015369704608803255038779390480280727293822154572500687477197018e-01), SC_(9.9965559065162939515996661830432378013552714747998758143339811959781981049832536047020819336995518537e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1172315304277228444894540977824224315048428740047703190495221155256844161379511004575981227679920371e-01), SC_(9.9373937079808872894002721005775677814487555804682178768714957069998193285948338901419025563531899391e-01), SC_(9.9850118145958128951247015036274721240557653890633673492626039617706792243641779829512373842232865787e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1164766621846254819434879315354889355589884171987659631005138728925398497672251245616673784383489950e-01), SC_(9.9374785465326705112909514804069553711799019433675617526558044675410894042468447737963941543260069309e-01), SC_(9.9647079298316476405478643161712672116171347821587448488171076886157190875158204029754262128075419375e-01) }}, 
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1114339425340482521813084626816879020275224816030214113103590000646236237272393901452922463430012807e-01), SC_(9.9380438010396805620012307284531367247346620188964906655341143561935030205174197330912585876713039503e-01), SC_(9.8292162953415785371670378063105205371799540429610282334861254085939296453406861068461655180109429325e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868578651316855857921518564260421135004763718242552838061800624725899836705833e-01), SC_(9.7256000738167239606331680287466122523038520560330626967301599645024495964843666399794960250804735257e-01), SC_(9.9999999999999999999999992627657764203945327156926378779310252257702210555899777086822494891568615787e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868258659139385255208455253731639340199353892218676599494968447402577544290615e-01), SC_(9.7256000738167239606331680364013455123357184575886130285353387686774916922822616343618278296053355721e-01), SC_(9.9999999999999999999999988454804527811357789073363638827609991653526626995381080255949456975420201424e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180859167873397052269134591816207199843240079028891647108005591920849037545141435e-01), SC_(9.7256000738167239606331682538677240085810232396930190473498466309944974339077497531017583404202926266e-01), SC_(9.9999999999999999999999869906548110728195087607419374108555613708869724823074756607301016025182133314e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180832148655189502429576736807229207442867721644514519566940734205119834668035530e-01), SC_(9.7256000738167239606331689002113624945283699637244829482009381869975489912557055300514642594146576185e-01), SC_(9.9999999999999999999999517562834481885423650776168696416333608658737882187326530593503617065296902973e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180813326772721298726542633714968156853782646158637068521110603633625732921077913e-01), SC_(9.7256000738167239606331693504613994942787568806403523868293742847436766900180053000011514355560324523e-01), SC_(9.9999999999999999999999272116355779573438616885114472391747311545578999877100614894900789366611648549e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180187709872124112825961132538210419689286106425597767803384584334913531960781536e-01), SC_(9.7256000738167239606331843162350471306559839697978297923049976686928157421103924158431768083146533528e-01), SC_(9.9999999999999999999991113768457919788379943964194455719262569243279278619088144656374910615612755578e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779178294890310797363804502123405176180591675938070194537635004787294964043024449022e-01), SC_(9.7256000738167239606332295955570788633911772002977648947400870357700705067291418864807091395091704100e-01), SC_(9.9999999999999999999966430483088810588509867797017055058990313729202050138260675453211401512064708854e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779176675743850996206069594112332592872856159702815584390335618122545050060784697271e-01), SC_(9.7256000738167239606332683281734717794502239288920304388765051224927094102057244999492697804596539852e-01), SC_(9.9999999999999999999945316027734365027428383215498285854652190389906239561041614265469797921955969849e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779150891181075641960510644290150741626122702456813641335453599147288464855363908738e-01), SC_(9.7256000738167239606338851368462088378882570614063357156097301379948589312100492238520634757760977762e-01), SC_(9.9999999999999999999609072819926607162135119696493916072868517145919149801206485633662255913244074390e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779103857374121729228945397075767197929466783083224353253097527680377251044594573552e-01), SC_(9.7256000738167239606350102619954606801414333788375460774237003262811709820338995472706103703392448826e-01), SC_(9.9999999999999999998995729159094368315169979804979698186889347428299054944255953818340177782508467254e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519778964032966032136542288130672040431216500162138078693414586760540360961606392470602e-01), SC_(9.7256000738167239606383550892210137258712455499186446458934284000531556430396935426490744595119609145e-01), SC_(9.9999999999999999997172351042681078461369489200000150494630508512184607058029432232099406974804374503e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519777457195696380633974583568556571605011341865172976673052378920602029584860009831846e-01), SC_(9.7256000738167239606744010871470618316532685724941066554245050522240776792335972901512058426768730279e-01), SC_(9.9999999999999999977522462013878503930205033261237251019375374888259672211571594198249959608748382783e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519774473145769906961306132383275934679388561902256231168459739114426019913519828168911e-01), SC_(9.7256000738167239607457844140843965537306528525678988006827991810981715789224983823904544023233598650e-01), SC_(9.9999999999999999938609003279760923856351396739672896211110044024444973389862595633630018701752026857e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519762911054915532979363225797377497477153485117417407764915342453524949387325082630727e-01), SC_(9.7256000738167239610223684297252713932873354305680303043835493960129159894989769795154089890717413598e-01), SC_(9.9999999999999999787833729263657851861565033873061970145684792029445883310823731093123166543450870773e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519668914108306094028474064077197507490849490653262093857802402364066494455813468106292e-01), SC_(9.7256000738167239632709282515315824802629295457577994201253224326427577946957289749290758521077803626e-01), SC_(9.9999999999999998562067943453932011676580693605871377506038094607251950736578814450972113514155528520e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519047109285206361129948627002964597138273422620294516331830706244229203842314154940871e-01), SC_(9.7256000738167239781455108061849026476512336441681913302650893464962833141594308937366512165482925336e-01), SC_(9.9999999999999990453431385566160845172988636048509458726007425926459809420461029889686734988584320858e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765516953928986999215772232475261369139207766942136770107122524002209255454337435910517838e-01), SC_(9.7256000738167240282177874930162357465692521852823966883438491887625664978376797046459745365626400321e-01), SC_(9.9999999999999963157344803795521767518168062660316399498850003207888594300022602391650101127611430634e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765508023913779803578694503469148455444374000551381277621682519759390932531190352279168247e-01), SC_(9.7256000738167242418382733418949696295176852805796007521021378353217512451988026722654943570957984049e-01), SC_(9.9999999999999846705614161709131318051117992293640491008007674064612615328538547024784619516619766913e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765474233571793083926870885273742473261426177337907221560252526965402168192501195348922959e-01), SC_(9.7256000738167250501582039044358301690061363924815594437146843981688672533377475284698161360392132293e-01), SC_(9.9999999999999406063161484724386663280401940964212063393814439293979271289521079617537237430254707952e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765337075999522426587019486479563773203600843139007104898916868486382032905824558440566446e-01), SC_(9.7256000738167283311903798296525618837596266110626033296015794467213247970150411166113993708653538294e-01), SC_(9.9999999999997617461877948843235597203075422621093077813253614437130546935177468724655402175782923565e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964765266839314965643539020469020892304041764873501941324426925996965120375374619383916490272e-01), SC_(9.7256000738167300113660941267966923455335325635026532701621777225365366055747805490959642264436017919e-01), SC_(9.9999999999996701541436446232441507338116761147669058989614539629274845028416648204987355642113131764e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964763270978202635093911670029948157664017331667490052945232638060321997066568376736708380114e-01), SC_(9.7256000738167777556095932152644346745616796232275602526505502994835829287520305673538723129645424452e-01), SC_(9.9999999999970674544252292965114241915283099983072934934687535962072658695050857207100079175697247445e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964753792310649227754214463980168967785661343343524125110804944577332748851143599485460874299e-01), SC_(9.7256000738170045007517881199873178781076048220382934768413499870731813421635964839537614792748174530e-01), SC_(9.9999999999847068120840415138602679859768367613882361881992168968498110516828507655860545919092278901e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964718107849633156692653999334715321878693573305368425741509711326677430869632885201300009228e-01), SC_(9.7256000738178581310897696072330169769819316261609167168530260017195428493225078202005714311314151997e-01), SC_(9.9999999999381725437101107363140758167056915088625265966803632989722913638515358305810631423105259944e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964580428382906101655554894905202376000260645800176070995751797101080356259665739918331838149e-01), SC_(9.7256000738211516478297852029654969538108570198308748307464433079397694506202490556495747955509246334e-01), SC_(9.9999999997586318396663903119690031361707261515322449935226039708824539567307332172584902099880514868e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964527436950472637165026045785669689835828848277964927106097372903419086451594223535515557840e-01), SC_(9.7256000738224192890688543581761479277009257391128651869667659784244190936511724801238867667082660723e-01), SC_(9.9999999996895284409276810584545431217477370151297038538713570621970723470099908607599384860583027453e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216963059739662654867690764218126872861834785202216790515537696802567384013909955817831628081368e-01), SC_(9.7256000738575289949780032367893412969042971752412317972931946477758712842746131098398381118692203234e-01), SC_(9.9999999977755799732447097952538848254368456890124742451859083652520326951751807376569157713664820544e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216954766877616258710926867824013550545674638105201347588944401253932599270266618311717175151339e-01), SC_(9.7256000740559077410220522276429160130637044249538057026158403525469558061313605786991274543096761017e-01), SC_(9.9999999869612855429806302746065642015503564665064527981031860177098271540901463237587036463606680092e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216924674164987214564229358191571737660151380622161528609386682965259714658920801952391511537031e-01), SC_(9.7256000747757743634026061581104880572419547942274890354690736090249353688143307884567356460832098354e-01), SC_(9.9999999477189283641664150237176763926361652847210877536671498296430531055011451676576752568653623659e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216881525865221323861886608697572919921569090431911237261122393760906615080997639485024755678197e-01), SC_(9.7256000758079518591683893703755621266664690255169741604441861024375775748178339959357401164693046609e-01), SC_(9.9999998914514522217589561814400309629446661827894669080627155632631136342888809020140008215073969717e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216706696287422689245514244138579099817227760680680480350657970993773624803987614406769120141784e-01), SC_(9.7256000799901596375359341652996520090832029883850464492926092622383949104619972193705090646677146253e-01), SC_(9.9999996634652017519190814616799048467404032313414466788263591243226249186398656814876958092906603509e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216165492352002420038210011091252328929023939991618364015992695496191021702559962893328650051531e-01), SC_(9.7256000929366375737855513558145226030262023421984210682792820845491585348481825512137800629378047509e-01), SC_(9.9999989577090207574407754403417830508828848219437458044972685627820712767527002369890608833157960263e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265210563531226814102362879745065370255484466256378561264425645202067170219054352651900577734820880e-01), SC_(9.7256002269446357372657432680668624636458284836043991593489788433019682302875225491598422997351722380e-01), SC_(9.9999916524804284813111691615493196543784989762088851254262960206276846094055901863832455495668325326e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265201288496120311253334928881164011914757858387405067876377729984747598965673716725791013473191514e-01), SC_(9.7256004488184473551488530983286923715032823970391550258267081799568577654925222449470423045232470795e-01), SC_(9.9999795573871674778341007209445990928863768726852711971385857332191655743007607421221423684470158343e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3265031012884219076662433320097415202616145292098856525909999420657399592539398250665150804442153967e-01), SC_(9.7256045220693276385389663344893257946068650906164096654774922525652171402066247393108491316596896248e-01), SC_(9.9997575101459716064095060635819022524145364912389155027277388894226388925547515887840754081043137896e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3264672022918036776638897942775852201741243432018851141333484703268712144442471235674728241086414991e-01), SC_(9.7256131095505000982244892774552789258427126760107321763387956214764180046086166856372132878540419626e-01), SC_(9.9992893730049188788776649342859321437593124953698652324976374080526607580284662556565085380165984323e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3262613126374186123379718182803010864311757171811920379411084445474163298129977246337659170726722887e-01), SC_(9.7256623581803637555756933572902186271073094228886225543600238639746504648589789244192037819625242507e-01), SC_(9.9966045508716813321715893356740514022197650509591976099132141173614575514407728490094082616417097397e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3253776494893134979210038521798080214091821748534437252370968741870412451151143203662332419891264862e-01), SC_(9.7258736773235727367969624274686322574428678603636565510448726541236453109359236569444904512157563470e-01), SC_(9.9850826642172387447295046378704123003950151516740562749106551898484882921975043705744859716032544420e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3215442094185699270875453692573225507074318811250652553492682811264435748185693299952442702033848541e-01), SC_(9.7267894232226034727837430501960984379172517679278195249337410485240766001088551526683292136105487421e-01), SC_(9.9351213009850409801151415368115363877408815033359895020465910512230920888348790844638880791288730900e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3148065351683773639676247895547287168189992505716746144533408452331799675539774451525293317868172117e-01), SC_(9.7283950734302403602061176033190101015208700248369168680073487912025143952368911662292022222473998956e-01), SC_(9.8473957366550379249821580704735549506228193135233007003246360461067091741416056719062249791140424825e-01) }}, 
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2699965679635514462717659148437725522751696842456063730944331730647866964044251569110669250019206837e-01), SC_(9.7389483817008547465393319288810244764534129402040733501378434791816811684949516460224320501162080839e-01), SC_(9.2667946921833680473937848187103740444416763203227850860566682904788393286343391571670819071509088988e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047381441199883116292118198032760608433983609415262088990471836645433856378824814e-01), SC_(8.8239259668326359783681122325687575504836449885328377893146443832357258408448929799232614548731048249e-01), SC_(9.9999999999999999999999969846610269689989943958292610768116133891735646771995654691535023931319203332e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047378900561657557505693025639735386987606098548024136827329741985097281060296033e-01), SC_(8.8239259668326359783681123680419627430587766223045902296452622608141303769433189172013912386194873969e-01), SC_(9.9999999999999999999999952779351873384047564488271055052388097372309911717991978626525162393763320236e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047306722554245304965991385538462432521306522463029525594066398002792227995485124e-01), SC_(8.8239259668326359783681162167544280531045708210343983149303740518949909364964546608879599780014616740e-01), SC_(9.9999999999999999999999467908782485465541107839385903693790987082309399249345249965333724055587978597e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582047092198376981248230978412230413333332304159793305837969211438043434629363556103e-01), SC_(8.8239259668326359783681276557218469070735012658612182221865793380282113011926543284939031098298516836e-01), SC_(9.9999999999999999999998026798620169725423863676245305295741032667589822046702453211621432032711940119e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582046942758492376299678440965693968860323045514917936158457345034570262833066501138e-01), SC_(8.8239259668326359783681356242314707391913994523427827647387167157066144744401591022182379294266205327e-01), SC_(9.9999999999999999999997022905543379606084188044855987883708960911461154029146878553926329932592894504e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582041975555153917051374866104061049925312556093242379071693073032257277746960621825e-01), SC_(8.8239259668326359783684004879772550614361247733368536029361475940336322883325222749237066067422301876e-01), SC_(9.9999999999999999999963654698282846945212257363510064102823883170998815275727442150295271980064746183e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582026947157367430704292215525745782186031081649542386907216742391929744243935458133e-01), SC_(8.8239259668326359783692018398567012278646349742803430382091516832991435211201794891454177770084925413e-01), SC_(9.9999999999999999999862698353643097336058675615427348659478480200310362644145785404425412457986251577e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582014091638769864607003487813915477682794290634868246870965493731845752162209289986e-01), SC_(8.8239259668326359783698873283655746216402564721669172900208970419127279217371115953666916466155711235e-01), SC_(9.9999999999999999999776338770639137532061466094457353751541446347642675259445988963374037218600216528e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581809370241096312410526926540931817018304091289333528778018083208299706467218061846e-01), SC_(8.8239259668326359783808035869793881065450309956963436506447985983809096292439640090141207547378647138e-01), SC_(9.9999999999999999998401080790893144355959559189356906074740971074498474930246997820774740438716361545e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581435936462854526197145064354311411701605343865231444981580251469695194006030616202e-01), SC_(8.8239259668326359784007160130606186638259821653844553649259232644808639146043442554979097482429499072e-01), SC_(9.9999999999999999995892462789697954355216950791757112161167303162985711200901697106927981699634886031e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268580325774211806416923319700331272997058149074876088698767662149754615456455787575544e-01), SC_(8.8239259668326359784599126499215055919706873970638292530034419666847794643120506748593768073454036358e-01), SC_(9.9999999999999999988434720160364939757936069269548790328603562015778182776414978885406018718206065414e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268568361955604631421616464527749573591233038515636884953414303844860677377562099644960e-01), SC_(8.8239259668326359790978534778408737177311064709301229916481785033413850585000591265005855251897659087e-01), SC_(9.9999999999999999908065314740480976996005494678050848613080077061754968721159942384161261987979629682e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268544669528589376050559112001792993369270195022643697279577539999578403784562338974349e-01), SC_(8.8239259668326359803611931356710884892087591820631769813947971131250317926808734068735675765272922142e-01), SC_(9.9999999999999999748906576657632826962719151816028174824858404937796395034432230828047923855945756851e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268452870128290895817585121000400419273278884974612969771503400675877224521678072760892e-01), SC_(8.8239259668326359852561675039545185827164004574821635631930435395493416218678401545775502976604300001e-01), SC_(9.9999999999999999132225275967726908478936517803491539095793403506410092678466691205036346808369759909e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278267706563648146741832405179915462036054799613152499335912942441611505253222107037030256e-01), SC_(8.8239259668326360250511016681370639550904870679816948917026215380682545296675227922309142826549172423e-01), SC_(9.9999999999999994118758418971041017269667786034878537634913125522488731477369377037262385677040161289e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278262769627017721977740744292679785694472184664594937063495508786891329598008569995651522e-01), SC_(8.8239259668326362883009506344038063435469087322570505404241505489120336629055800113702694519108730443e-01), SC_(9.9999999999999960953873977733709213223121197236952498394095086941172182720061709569069411855618949479e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278246150427384005392990089801962619116394285757877020591162461333040867099790813419838386e-01), SC_(8.8239259668326371744783762376384311102697305548040112678989616473721106962768070924195153971806619047e-01), SC_(9.9999999999999849310991636211256789328422158291082836331959926685363536044288508022156787224511675715e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278175248887947758358020971321166667268003901003809749426242139963256446983571670764567844e-01), SC_(8.8239259668326409551263661353588504760504333592097722425050240029542661437380295576531633519567866429e-01), SC_(9.9999999999999373015357696374855280567654057403781045531540281825924122240044108848667663456979163127e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367277906964096785790765661318446088894885281639844828805475238847076489187531218430940695854e-01), SC_(8.8239259668326552607446149273102736026207114652470490717272869461334065611008910769549835007559875263e-01), SC_(9.9999999999997570757244559000637320499492391719531863055405229654963691922944237689221978055752834683e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367276817975691537395895916394159345134358160142467702256356533439279625560300793772924028685e-01), SC_(8.8239259668327133283388880552473578881276679357917618113294850391285259562637832228856384325624470211e-01), SC_(9.9999999999990255254267401567469157649152628207859403414090032782979105091498530044164135035961991536e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367276260318291809647050664182176527038957520091373539112534082677892259835217566762998250009e-01), SC_(8.8239259668327430640307234623696483818422389769904504697308746019868031041686838381157033446978880719e-01), SC_(9.9999999999986509076302346331527800386431974695369381115170986865500598598553708770151528220870726149e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367260413802683286753253703361220970214493325613906727903996596616009517880334646658234542428e-01), SC_(8.8239259668335880400052733310292311353835802845761310489698111979490110741639510190194726126080182117e-01), SC_(9.9999999999880056857387062261336613384934020388670650886430628888631296085426310846525494578331289428e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367185156134499322674589025665870281787454864636430791560123028610138243179985033512900342818e-01), SC_(8.8239259668376009677104538229375251592500647434867902391601733509309575500684589920292532748234622040e-01), SC_(9.9999999999374498035089251738607016504230070086290632992352856281097858281124629375896634237628606657e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387366901832628179664476656371978346462574294704552909276002321776464817691255121017988198936426e-01), SC_(8.8239259668527084879867163200381695729211418842901347702506482583706083449665021939670332926541978534e-01), SC_(9.9999999997471214268260283354286013090839590040663791449823941481395882348301307208500574548907315948e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365808700543497545530035685021883946083028529089648233928254284042205153468619366438887138522e-01), SC_(8.8239259669109970336431630202661063602659220041222261828894572132457606930820199105613972787187084068e-01), SC_(9.9999999990127875274669753045780315770416499011190240324075921621256171238505463958743787053831331236e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365387965074489659054814688987176497315181073892990299695162100157199511549439249979062615334e-01), SC_(8.8239259669334317045650924224008360381691429817117862848123917845816732102224021042830584070231930388e-01), SC_(9.9999999987301498463653206044465444664659308070500080402124802597664293440100901837848699771797923256e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387353734905732932409287527503916147214694607343566251564204904116038230419794857684340443293851e-01), SC_(8.8239259675548020685492414128088007590339346013556637019670240962732950505791705302714412700728046115e-01), SC_(9.9999999909019682158460504774425174910061388367830209518796023119778717942072221569606519187662817270e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387287892163956587446519204091059265812086669233784152202840755886046538069436103824542268253005e-01), SC_(8.8239259710657022691606032981655991805870739616547088821143357883709718366368823922558145225021059905e-01), SC_(9.9999999466707559370988409890777240846016131588760833726110151285526804626395856415546201370889834640e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387048965398376496691282814599885832394579082017452757329168358111648474306797507561029298634957e-01), SC_(8.8239259838058768591973642346663834037482105195967445955277280515465706505875167956715921831446124386e-01), SC_(9.9999997861668008660499646396203107180426916589509850656611380996051963046598526029159108071834687187e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051386706381337506918899376637874526722226971038376708471521806270370978214047726519200024609626802e-01), SC_(8.8239260020733183574561388605645450595879373193125456282691813345137316812878751051909206350326595602e-01), SC_(9.9999995560289325298499180544974804344623446964945923934982042222039132590657417423770657414087860663e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051385318288946758464303509192295452931003481213287046829000359794392894256972946284486192469547507e-01), SC_(8.8239260760898849159495874131347573380609909468671365858222286562249260109558365650549942900959748220e-01), SC_(9.9999986235494129590612229995403843014351318693690313542470335326534167850541592658117226072273572761e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051381021298310834752628577029455763306767533755810806195003067289577081776560143966134559043062759e-01), SC_(8.8239263052161814414410845298675138589758602116363374543135360220521171849829656805455039810455829298e-01), SC_(9.9999957369579643551267360484013536516060679735595809837082125828838358685041682806015506057169724569e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051336543475265270592127942497500546998683495773620399864389976157381538024512085967188841678405488e-01), SC_(8.8239286768834600982925395095165060544867056244750955462908677716676521521663053033483942069189086508e-01), SC_(9.9999658580784454771444666415728937228237247571865685982821238680986230603680782398707394032690295689e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051262902603170241319249225911144592025231407420185507150017108805659018436767735549570503779097858e-01), SC_(8.8239326035901468093199007532819266930047778151047815846191736935926626472310845428618633805471041952e-01), SC_(9.9999163883649806172979936982656266768025932051208547439663970335257100283299035939546478893111301616e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7049910970276607529203653745488566463287165029784248824721575643559765627228294049780280138132633583e-01), SC_(8.8240046904390553705810186729305195460074695720074629082581530995854676536500188641144855274841814679e-01), SC_(9.9990082089523978623025098625908691975513667970296544627957804553321787598630968974163339655039564517e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7047060724674389603484765954939237338225792488557764737214130917164939022402993383204540712251300029e-01), SC_(8.8241566606496739477241859410991296577297232107732461593787871782850235007492236546690849382927783362e-01), SC_(9.9970935657001518433926155923531887763234884883293888734785775476669449665473769470563224338522995803e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7030714294117295949566692012015064206500601174395342309823425612324471431204341085857910254324918465e-01), SC_(8.8250279959811521591574799505702484524533710111822141030634263289739288560573090679774604281898437724e-01), SC_(9.9861141881860161280136841791176756077174364494790261743116196204939699608262355042160177527903561087e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6960565078773129378065351613604165616104623078742560387337932523263170949626259176518610105546756347e-01), SC_(8.8287628394256426922765264917321163082607172804071263861233318990054891995488277454860357083717864069e-01), SC_(9.9390220244227977098135026260125720202209497321600683853602123888494161670980666255028747391518814627e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6656410765595645395988059640243216174324986864012803900877592653146106358473274802112219289882455144e-01), SC_(8.8448738456079806103253025973984789189640894819712624630718371775328928356319216177706529585439913985e-01), SC_(9.7353048950997821397909951203106407460287179465020831438017365263095023156880420885181813783373896914e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6122490611777375702622699502341994977352892150949310727277904474411130481478278966751836991597612491e-01), SC_(8.8728326140903322236315939838881891037906599454601969240867727827265976227440521704632184613923993250e-01), SC_(9.3795266489382511959159547530186667451624997604630860555382919913246428424846744137026312538976617168e-01) }}, 
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.2597083127750212082281753972563686831975436106004318942382650377760703425485319916847376865429837003e-01), SC_(9.0473689595415186698574440547704567397044650589123527073704981066915313018615475960883500570660960929e-01), SC_(7.0891168500646815511002559463276252978300479674519277853261130369655790384240672552166978491540352927e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707342340965533586718217745202134776937604214119786382710896531138953190521258348e-01), SC_(7.3043936230131413644283241868934594432073213337388168407375071889647415062191960169679322378186097046e-01), SC_(9.9999999999999999999999936466302016529506144703496904217398962208792444824888948483995552889113690755e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707335218656563468106934650069414315835430181161050346493542829931475780983313299e-01), SC_(7.3043936230131413644283248528456799412940214598872276228888701459176258274220236349051462931651520009e-01), SC_(9.9999999999999999999999900505302273048777596381973894901665224482302012225992690759543655365325210434e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707132878132648651884146054945515512979185060407462965948546217487557319060675520e-01), SC_(7.3043936230131413644283437721486423869172582969061435337923242015794815029720016272938439822234519549e-01), SC_(9.9999999999999999999998878874878891502397903903344733870962105064384275514593395161304094946705390318e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706531490868352469262264985068414818579301374803637023087482083871350016156835819e-01), SC_(7.3043936230131413644284000032368635769214620235544460123116050451010261439954503832379225352127940358e-01), SC_(9.9999999999999999999995842431592336434016248688052216880748688913115228156623177522708924186844041634e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706112557932561809338218883070064315812245018081610415856291449502912243602564499e-01), SC_(7.3043936230131413644284391744269930787324630746689561048860506995747628846117773767875629853947869855e-01), SC_(9.9999999999999999999993727212039280079996932274110752834692931582241556016415600775412865202946183554e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865692187727337631116195511628005974500503821400315633328586800497327169471875317189e-01), SC_(7.3043936230131413644297411780179155540387896780887710554599698687675081766292344093145442674338873295e-01), SC_(9.9999999999999999999923419839591216231238056869512254287422465704458630418246706979047469722477893696e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865650057804515714680931613194761467163155746196707808183561343539336977724987691825e-01), SC_(7.3043936230131413644336804224076743193232862646869509485903608484215897666097861605404057249358768243e-01), SC_(9.9999999999999999999710703127897287960414804632915966784340086675595912735336250498259360162202869922e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865614019231805177044574541021775938143177489872140052738869390338100869922449468938e-01), SC_(7.3043936230131413644370501115942646908620388174368116851372144389134943124088318728758060475490108953e-01), SC_(9.9999999999999999999528742037829964907059037586148126124138768889106995619853722785686067900307745115e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865040112631346597787098928218168185576853536975866129946283289531770543188613423980e-01), SC_(7.3043936230131413644907116947321742851058804357577838717112293883737007035734944475579456197941792052e-01), SC_(9.9999999999999999996631050404616646624912638821681343447771543858919410746126111380822116647955212411e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338863993245461609441261164222777860795750477501582029622494136711070193837302013605448e-01), SC_(7.3043936230131413645885961756186299333621315653730324634376507302111750399704532792628560353992821776e-01), SC_(9.9999999999999999991345350194148335748358370802434208714420842033011455591077862630545839250625325284e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338860881067395726812302521360568192124615732246698883852373582225344125111004317496265e-01), SC_(7.3043936230131413648795919611504477328645530949268681843690780760260979956434776717667635841853183792e-01), SC_(9.9999999999999999975631761370858665831646230014954494642034776502529300644687941275815403880380320237e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338827342245643954821619737705221675962062607360847030282187031620164120570026993310474e-01), SC_(7.3043936230131413680155487010488191054829631145698211203433286821422197567813488434238229724854838576e-01), SC_(9.9999999999999999806292075958133185867118045635520732216577231307539811972788912029010677795553082661e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338760923979651944007105842074517849797555727134324650542864830247771714680301602958723e-01), SC_(7.3043936230131413742258088715333287253379082196109193340529006124051846910947818533769591187413299037e-01), SC_(9.9999999999999999470941944937159044436885183142075812805428428954823689701410911511563241395913852283e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338503577740577085837720186539138441310702411517755711614552949155324442835111119823114e-01), SC_(7.3043936230131413982882723321544708512061554672134631422227811796693060750147940253380461520831251195e-01), SC_(9.9999999999999998171584099583451180888156378549363048179692622576995337541929168446558459609580280417e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246336411416296844071139459726346964431811582407064673998270652257003485209995740900381608e-01), SC_(7.3043936230131415939101647465298890149779481859661832079965939313197965897343998360149596718858270684e-01), SC_(9.9999999999999987608125331218581246233334739521797776778148786650008141602961709511294295383859689060e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246322571434006548546280616289084175122338731622850751389815579228992898367418880658671524e-01), SC_(7.3043936230131428879802446244331163645766956345010446794602070732943714958780568583929109023330358868e-01), SC_(9.9999999999999917729157474140808935400031106232916259083590979885755607451173721192425349030980461878e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246275981930063546970047914027858440154469545821160411726540077066703888096102957669130355e-01), SC_(7.3043936230131472442056952355056990724130722806197595092203230322442603387510837674582756099547583813e-01), SC_(9.9999999999999682495731576405316295803944572999245278020523367678634519755245697269663744533011316620e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246077219798075654125271533343373907895944328196534402886641854539925509351977682497530751e-01), SC_(7.3043936230131658289208070914409808859931710097618439629954019893363191508504396539880486989049034806e-01), SC_(9.9999999999998678932841028110682117839450268418758887191448107210647439681523447247905103516759529039e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307245325122488267199160498560584680871014101180835990075472953971628140390492575347793046795e-01), SC_(7.3043936230132361517438689542262511166682751143071225391039298162680733172235610903593934085327010571e-01), SC_(9.9999999999994881544763851821159759507941093966838018085179951323490036288033737958639651564360662251e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307242272302213019200164488231104117625066924353445930254446744681817422434794134059936145271e-01), SC_(7.3043936230135215974398661873200598195577172019606025749298098618062126265019041030486703734018239543e-01), SC_(9.9999999999979467657273759703998978764310172998014428340962738434668758827074791353522694693720590222e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307240708990970836908387340219460324818207999573083159288881728789827065911468290893654500418e-01), SC_(7.3043936230136677706257569762010839639964941906125136746574600326366391631692157892718684559840117878e-01), SC_(9.9999999999971574397459427629755935681621290087635171656263686185293611559923923910484486164202434917e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307196285594074606555385175090810990995357626976035930329129735221816213248817938748040705489e-01), SC_(7.3043936230178214601005056599190052468262080292930282622361058093163098104747089858369867497517750013e-01), SC_(9.9999999999747277786473924138367624884484354954195004167802357149201157581872322341052720652599043742e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755306985311690043214419322617098661903112736858552128005121018829877313869256980737179596189516e-01), SC_(7.3043936230375480039005166751407140735205717446239281998218379867284584854422475097825463623675782556e-01), SC_(9.9999999998682056867167040948018065189598632367755490102376248986993928718336552992523532770882968269e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755306191055534162230088894578415562876678165890136791055931290639555789136469122825242485678988e-01), SC_(7.3043936231118127757410528172078145128471595414131161184994691768700047269187002971671321446826788181e-01), SC_(9.9999999994671806042966450061438167098862660453274597822540475445899914855134541794546977323839232242e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755303126619057495007730766822039604008897290771249287886202979660998369701262434828758543536824e-01), SC_(7.3043936233983446131871575565066895257296546975026404482378706946155416175676547808820500965516556819e-01), SC_(9.9999999979199267599370468849321696681308752446667083191888867809877475106106193237279971292738666505e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755301947148491820114420678503454178465287968309794479592616744039382590160549602031538101399341e-01), SC_(7.3043936235086278156454096221307768344503737714731469611044705856468335250814463515355833852934954805e-01), SC_(9.9999999973244044246267402711680413099333111841660756441722912606304408422918709671145853213055075399e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755269279495042719200162842131093832857513938510367931028612807809535799047372635699549309751761e-01), SC_(7.3043936265631283198004787167301892169580298817659484888593301503517828648627663051352218041719142637e-01), SC_(9.9999999808302944123522057260511289041177926818523921919279414017771156404415170118393398558664923180e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297755084698964787382618692735981368912813319944705400517582040581084623737654054009153127547314753e-01), SC_(7.3043936438218310888847959947016765771757390143599331603946448140424283556306166522722700906385443226e-01), SC_(9.9999998876343881853133948491185639791400998708538213948255514616825086338765829064460705503568556637e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297754414902597804097566640966766594050618010094044067590317626476306172170321152205576622800808663e-01), SC_(7.3043937064493263185732046057295922833821117166892422673696006693298038204595679876373934466486290870e-01), SC_(9.9999995494498627273545094326827711349145469219063880479316475565970656073213204479290399411641603961e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297753454518103838887208773315055234455024475014600650381287343933891963843124016724927319496815742e-01), SC_(7.3043937962474753291449102749952539224910104468433562867573017673235572142638154867749995810941294457e-01), SC_(9.9999990645455147316606311012229540739033610685670281649860400667530060385144296305524137477701076581e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297749563203280812885280820483080846676861330721717050681286763115212340623009077997511916279586407e-01), SC_(7.3043941600942963248654050943016465483630963797101587740728269689302337557377639534584936888815177898e-01), SC_(9.9999970997955374862800370412747175905977884271085030485848898451083833768963162957487873424667908393e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297737517215178208394193168296902805955943332059641647871227744549292753822619247307862734294512687e-01), SC_(7.3043952864214422285446823509900943294225414059415917006430188994106789554581538458593984693659971567e-01), SC_(9.9999910176990555029360034456256604780145929913368306223490409793976365692405796943605639319793121867e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297612830040754822235792443268641742853637213417867331125748796629641376600271445843782080416141100e-01), SC_(7.3044069449325264691009844994267796932968841392235756183588912669094133037884183513946239786197957560e-01), SC_(9.9999280624073389474421169532342806297751801185630050122729538130873809685315825619047599643079769976e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297406388182243074566215500457748116477235816761727099148314708657419500310600621214860677180395779e-01), SC_(7.3044262475895280510394875108016377425076237343533136661085855857546046666913103296709043411975566561e-01), SC_(9.9998238289351112019556027055011999109931764139494508408187008986667107006250518695577851722680613026e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8293616374769314932326647773859187666421243772825641876950993878561058452747703935117253733802550652e-01), SC_(7.3047806007133715243646787644154156817404916707765438762280945547482731156135552587844171309469242998e-01), SC_(9.9979102870401142290803206324377099622650295277799624209948206753527252814919901040219874336796101127e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8285625605696772454997090274650503387180222940800198512619718030696422906370937367721654523654407671e-01), SC_(7.3055275891879357805018936645811152649342163620058549466146381368810785769710007505371603596647167626e-01), SC_(9.9938761578974577875647511878076372307983311316721758721733344616839254396926187289530451142537237671e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8239787911432095324311750991801903499286911528230106698097674411084700167182629170699170327366639383e-01), SC_(7.3098093995690243780388459892723167174338671680306048062563539509518761452754744434311766552025067534e-01), SC_(9.9707438222428227648058746204329533864955354824960381250994886291044921684319938121164844544980590542e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8042889743765273444003542454582889616483381919692648366213655709394554991719852685664907702297430454e-01), SC_(7.3281410707749087114279639256275957059345299411906761449090136807843044019248981723085897030322354573e-01), SC_(9.8715470607043151184443791005302416665464075493283076763267975613371142811673309925251799891834138763e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7185692611503996186617609538342425699105734963733744309566945726302705043261286852441942564207287558e-01), SC_(7.4068095076844640941766042004249855715429500655777791454794069579124632137032106732830467810154032569e-01), SC_(9.4428650097385968656958460588682029261083343529168586821925726627120905685399310930905995246457260682e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5667995905666129098692950647934290658273855362628017312717162571600886467718877970917700191822590604e-01), SC_(7.5416936517823478250184160205759978811645182275710277240769550212298806053152663178026801128000065057e-01), SC_(8.6962516356601579316416867204312945728616227887058957587434430167579412064062432265794170619096233727e-01) }}, 
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5344647700234853016339001600876193757116457607348930565684083433751018336465945900940222793429921060e-01), SC_(8.3288474418354482158469750131566068073259609865278321257684769615582215416360872049763287049329126335e-01), SC_(4.0034640335377408017926226850022873956331883174414451073929599448368626956854408016799842701273567931e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330837514488488441547770471695289736437922515542171467129008679945940159825957100e-01), SC_(-8.4842294485365166522345274492522109929779701429900364897284359575932820462545768947961965255638439592e-02), SC_(9.9999999999999999999999864775986125157683415636252520314986667472794931396109906400368840427385197564e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330843205896453848072629756615218892399690546013633964889946402799401084842633021e-01), SC_(-8.4842294485365166522344606089219772208423230592070442750441095612133643429016148514491951540124677315e-02), SC_(9.9999999999999999999999788237221932165375651964488872648881404614130467739765594227820343378603532970e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384331004895381474060034540890066234734857506069056592947714171217203968745449432276e-01), SC_(-8.4842294485365166522325617152493097804674240498833972582632448401258837928645892244738562123707292134e-02), SC_(9.9999999999999999999997613816860280159024299448992201460214642212816798972143186838027912746312656231e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331485461484498980084333194189500398761332981581665151469287358129024967230862219e-01), SC_(-8.4842294485365166522269179101978038177383774004629837096087237919077481288293766577372469430998228532e-02), SC_(9.9999999999999999999991151103967066862617035954628703863875447951972376051738424732228532618790132634e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331820229079914093745579054143137700138862399950873750615589387502091425501242036e-01), SC_(-8.4842294485365166522229863739654483934304302545430321768866840560582359838821644569937180132355924131e-02), SC_(9.9999999999999999999986649107589251015091340353724280951995958994005094291050805937337908495141463128e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384342947504251129420140979303067149470497256202933826373292083411249281168959356486e-01), SC_(-8.4842294485365166520923068037138083312629901905246460486842801237127245782561718384627785208951905881e-02), SC_(9.9999999999999999999837008123211257090267208675664841044343815749541512763523341425226486650754148733e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384376613353252710179648007124357643202423541818910182837068547105567652387687414290e-01), SC_(-8.4842294485365166516969324994039895528373024818442421608697844524896765263513900991442374993445660885e-02), SC_(9.9999999999999999999384265586786032796108247223000942939578132228705167546799855219661054628969169731e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384405411629295938379871096571951606227589620957226559975779984998142624449704518716e-01), SC_(-8.4842294485365166513587233440258244887801544149202752175655552037801597695719695580186903857009388787e-02), SC_(9.9999999999999999998996982778624185856828627188147753064163045209011786480486596399837187222976203855e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384864018046253295123366531321280654764992973629236633971340543499567767826711429087e-01), SC_(-8.4842294485365166459728145244377673594892527149933394242650385248146875328260621607358033052042364779e-02), SC_(9.9999999999999999992829586482620823054002701474013125399391371913058626472483332846728857921665797938e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392385700565319554949317671563639609076651630845357728147687684559855771047557075305439e-01), SC_(-8.4842294485365166361483393956986337824392500463638478647982493282160829707630345309482541950969135090e-02), SC_(9.9999999999999999981579594410939734442442277082555409893566916609328387693510499355779173364112634081e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392388187494082157182942318205245312495135101112071350580399185692315980399296394374624e-01), SC_(-8.4842294485365166069416578907774941570466196515282748446774378575879582383083697138208072742660149228e-02), SC_(9.9999999999999999948135066223442903850088108602179111875339521803849547558149550399237088271541777499e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392414988229359049537613055280123374018742798807447555101508526357614351188811987695539e-01), SC_(-8.4842294485365162921917739773972179472558810834447100120810036583401463089726782446655405302908145962e-02), SC_(9.9999999999999999587715435435236904585317096941142380990419684706107557763821121747972577398325722789e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392468062794040441670620543891806999755338751939424992569122700438434854794391966968176e-01), SC_(-8.4842294485365156688800289961080533761648222791341579674658715133426521059651050734084635499987839930e-02), SC_(9.9999999999999998873962069750330806632308636752090210201932688470646854317990417102180074104808233431e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392673707121053352422625356658217303075116649624713930772691991989043739141933452360793e-01), SC_(-8.4842294485365132537773317739828555475213130005169271016524515948944002612718272119860347367172180994e-02), SC_(9.9999999999999996108431510609764651236371494824054117662546816297658586763352566792845768236493829823e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989394345544773103454087558254312545678397195804342554904076873425142388506643460318002065e-01), SC_(-8.4842294485364936195881400136941483329506206563433540673929711896384660751069875919692598075783059576e-02), SC_(9.9999999999999973625350241968193877721855808037349566015638459946943206969335817353968027492126502282e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989405405018011142524532736501430629105088193275242338258777437455697418975131684191221919e-01), SC_(-8.4842294485363637362889748125521896587673154302812261260150894089801952279281901044542974306036982431e-02), SC_(9.9999999999999824896174718081990331034461280315280962795240206768660204276304322993495136227955875483e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989442634500045409108731549010046464738105516502928086111610280466324094451263332286349668e-01), SC_(-8.4842294485359265104059019529370046157498710478206515609612241056089073719873849031215963836157014509e-02), SC_(9.9999999999999324229456786787708285791330553826966224546894562447049868987754673200814836010122411685e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989601464506713603381888542259911240503341675783382339161277310613605184904978207815355032e-01), SC_(-8.4842294485340611986655972919139731689757639273427541000107716774717614400759544871959901034018042843e-02), SC_(9.9999999999997188263716667439324205731591559804198846266833701690218952604787767494000497709598522931e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232990202462390652698782609254008348156336889962480221504612347767144033019437727795000288797e-01), SC_(-8.4842294485270030335724459320249478221757594901193169180860648559415124811781045436362107593672631223e-02), SC_(9.9999999999989105969212577782282360468512833476252007017681875725911844408283469933768767175294955914e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232992641958585545262463099799848333149274561871563771543583526269224291176910216375332908961e-01), SC_(-8.4842294484983534037686783527835454992921912092660968995212001703740264338631718205138843401870012274e-02), SC_(9.9999999999956299320111678065381414005117728640827006034551068145838423608076432341954064670386808729e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439232993891194204703088677522512244399512487298590549937155560273073731965241606747269890480607e-01), SC_(-8.4842294484836822851575585886567413907326892374168197022264779245842189375666044735899310645141599057e-02), SC_(9.9999999999939499443691302955871808429687868700747141390968336493895645754611108621555597704991416291e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233029389748956932327129091158075264859718512367948708207416066779749862612144734336172739459e-01), SC_(-8.4842294480667845443953102163404296318391883798145226147266545577967646060269205478578768927922719434e-02), SC_(9.9999999999462110451726763223295498660227375746905159152874896311796553700194885004383959875991323374e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233197978132686693916203190106576896483533805609341298516578495517691112332138923484292414188e-01), SC_(-8.4842294460868696775433694073450150907679394654211248232058407564229451823414329968769544117088087361e-02), SC_(9.9999999997194912839320992947154918460071662296190735712959073259087663139642400252423085776091530486e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439233832664977629705536669831435426827137573865519655076721199119234036829353543026053815720129e-01), SC_(-8.4842294386330588454991996610694144597747353486819290842374731164755639767707663806305724394100907510e-02), SC_(9.9999999988659564978929333754573013725483609109446164465889782429126367311703263380098309270395970454e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439236281443624753158687038454096577564270991214083469840809539610364509563625849219075623699280e-01), SC_(-8.4842294098744151302953238350800256832596089936119182803734993418583767146069333200039628065940693344e-02), SC_(9.9999999955728084199715672255718504172741717470542761906819535951864276950458540373205623386616537109e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439237223953724581982941629132748498983887981035908604585745857826395065250770878869942510011341e-01), SC_(-8.4842293988055044082583610914447143938044232971226932593724715633534115772196868151866529219226744951e-02), SC_(9.9999999943053090748253932656368900765792555269780716890189615989575800344105114676634210224581246448e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439263328541366719031725241577314079198743209947847909476415592779981710088614620793535022214474e-01), SC_(-8.4842290922312241463028290901886236468697679576893295365022598381737118235652753487965129582714048961e-02), SC_(9.9999999591995330997524068647525151887288634403876011421441510310561160493295521892857438617062912841e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439410826067431307822604787492127597668642195114647761391647693455985378034591691491702705577906e-01), SC_(-8.4842273600087509888806940837110422629864742105524848164093163940289071489404486929406333024041952399e-02), SC_(9.9999997608429891075272698981098375011760545789757386788033103243299232149774232751941797398008621709e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439946057283654855935236752624035880191284049054750658244297828725656065644035418378639820004094e-01), SC_(-8.4842210742085271589035996870541465107472441820952998743617829037111050036348887366217833042583183538e-02), SC_(9.9999990410568885432730450661406780382747893720931957290008095471902273911676718477882188550504429360e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639440713495471434923143724675451317717484796503726041028796498492176802332554253832509916871965935e-01), SC_(-8.4842120613419993829653470484176332143015609165075405322937128639532532687627013454703366335136057687e-02), SC_(9.9999980089947286502621224734144392936772145074199619421807467791812848947570762271107897628498946539e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639443823016524654104629623362614491579693467989253808727772715845343535280963682357379812867245026e-01), SC_(-8.4841755427344930663007460100028833354954911466256337396719760700291713295727386906732582556927571057e-02), SC_(9.9999938272528249391312307608807398374816383372852435374472406644589615977465186408873728224171642189e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639453448794504753671533455904797532119598152365059838083231543209853813817276459987896643847885629e-01), SC_(-8.4840624953799622786068044598030741055063642230082296390150800205369862431346329264619378174286838014e-02), SC_(9.9999808822023431586330507223399599331299259546946802809286583619824066393501989056548364182611503082e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639553077217003511353530043413808033920247930882092573188708783469515876938649937674371540560702420e-01), SC_(-8.4828923470981032069634272050225777540758810269842969047296062581637761984301166734820582381456553004e-02), SC_(9.9998468876732348097939012173864087757227234405891503826150435694363062945422284532826470182539791518e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639718000461594989260420944042571499940208837940453162707360749418854616064045702840166901838974039e-01), SC_(-8.4809549455523940355185466702194582862099119856342307034787941990006897379697771484768623427437519652e-02), SC_(9.9996250309238530117640656410289279207641184807525627009919430951232501378233250614276839898342947194e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9642739273361037624425236003709998424423669985681772457419514437854858892669295864838396904074334791e-01), SC_(-8.4453839522542653735176696295242418341771308961936320935099661751459635173562095780038126996050284763e-02), SC_(9.9955509327307226870482882280431162855249849172060889261100838598526189994716425561466757382237089590e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9649068766424200577985721184356752955601723188930074293915835068113130632428255591007970917819025182e-01), SC_(-8.3703700028410244770061826214701529976799484885620218724844567694731485856500558608813841851268272143e-02), SC_(9.9869544539219827767678663556107790796001205357457841120474538750514167458555525624218345986227679244e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9684313604934398930539235390129770939609825850290918420113575774717084081891501166979587762444196098e-01), SC_(-7.9396234868594807401272204725688142828934281134460946403103848657930854463427457876250364818746217174e-02), SC_(9.9374654270592187744997687020550454797638290050151265651320047733411371840069209832488090292039717367e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9814934866490320978806688580871390672680066453416779059422743215014552518552147816785137038565167474e-01), SC_(-6.0810178094045119247364122651955570809342076623943187762098707626057061856818089052462136539473338148e-02), SC_(9.7214764923305873458032862854350162073206678556449933567459172269681798829001261625830288160524321418e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9976967292952005755481095245256024937692734652402590999991494952154282866789560889911025306718779168e-01), SC_(2.1461619006973565646536174052546379410807514047370718515791347175325100002601713407336650423975813432e-02), SC_(8.7185717081396898541065289390703478456116878515433892820948672390341209634334005744800539221410270970e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8539034324839560936682949899637621959818856082648192169501428326661400191997487509531927187367953439e-01), SC_(1.7031110190709553832350904690514019306839852576492774590778059270526592192267334810770243087477878657e-01), SC_(6.7167349511579774208520897966660216379314520347464078477957664271219777907511857160535742769433089892e-01) }}, 
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.0815375315288640577475196367102453532926947422123146010409415723479279392954356853433706994064428463e-01), SC_(9.1291320167210457006284950226993895289063450955873095160130726593569036267152905012436288527918734100e-01), SC_(-7.3708797978087103688004545584461400336979146221355035197387826317949437602283858594803646637152865976e-01) }}
    }};
 //#undef SC_
 
diff --git a/test/jacobi_large_phi.ipp b/test/jacobi_large_phi.ipp
index 1c509eaa5..a2fc15964 100644
--- a/test/jacobi_large_phi.ipp
+++ b/test/jacobi_large_phi.ipp
@@ -2,306 +2,306 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 300> jacobi_large_phi = {{
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1058797357690320086682997888107252211628291495151688601393407863373061954395848396257429511756176811e-01), SC_(-9.9386633915238026812869743952282655015178929533806734450981604274006648191113417152643248132020074274e-01), SC_(9.9990138922139577345821742312959843927086669798900631576940452344894647029651168866543336495621319962e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9796027195728077189442848498661232305049387865637023002287165495702857395230146075769449539819678763e-02), SC_(-9.9980403945336507845151345500450800737097833473134761034812701539547907788852267602747381881654129683e-01), SC_(9.9999640368228571150326548705630160155372276544820513372782759452847671460675392468118278515564642670e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4524463054363015830543554229266024611315133648646726829860103132985305860006657410579310878453671719e-01), SC_(-3.2636266396209619739852328880763978392918068940083223909131243802010656037702645968281828914985898722e-01), SC_(9.7793033147839850499560648584765033296353170435094191917820984988398156187728059208365609303718763468e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8467092829206275416395221453254971947309775360749050985209931262282264520459122402381792953068010283e-02), SC_(9.9925986748656589242807594841179280186636858779886436718703277243900358292074844422479042190466225049e-01), SC_(9.9992973546117087872258976240789404601766963067622683679015332787486976781350082685530756477017893531e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1828487869642382837142082205368890409594444563859603885036504087100530651689815737374300479572152806e-01), SC_(-5.7481288894454945115324043802657481607935129579981996144467071525751961910351319915758240211691782206e-01), SC_(8.5571342814553735162229894739444873282853333740663537333659164564589208017713251914590680386027272809e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0342555778181684908553725700040860110642531214149151205515131896190048290879021057059409802362096946e-01), SC_(5.9540521756445540531188114127706021212880690887199697020660799772318324844598317460087416642725615927e-01), SC_(7.5600167963587697285196939810169457229824831904454088987922148028116675585554507425145383067593756070e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2923808769191278344096906576129452977508979277324972114028585485897292732749175191104387817153243622e-01), SC_(-8.4847336230208620189522999730668948980498026956351676759653713074643763505826560196595716137493813219e-01), SC_(8.9705533240946393665356057247371866574922627996248245980741140274917656623741748929349898927165638735e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3588329433998778344118299461470119260462800471832395414994779852496041561445544177910644873466410470e-01), SC_(-9.0000319650283441310099684480078605946721143546738341042331933310537915309970277408204072796535470377e-01), SC_(9.1875870906845118047635806822648200063819834288643294354356983053626866318919800547192402870664676236e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5600856122085672092800268968580894468432579079804656774052584258946328842723868281852714693291460848e-01), SC_(2.9333876469438444648579701071867907567539764964724421796135027276816072964646665290023055039395020032e-01), SC_(4.8737075577081420166881282500675564846609614724320216534645035828942396447404446035830276248915799790e-01) }, 
-      { SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7736452897241769061181430418007365494795330898556587924749704567000625360724157676092701517939511727e-01), SC_(-2.1156223081288422793211063644770138572453563413600394268502697586678182945457777132434950354231163677e-01), SC_(3.2141922402480394843964588019150294350276272721151544568588531146246464930473505445135251473893910091e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9634594511488441239446124536812458462568892642529680265004423990558267843732051305555937342925952892e-01), SC_(-8.5409353428812105256571523319257903922757730296962059795625764794071278796936359904999417711418506963e-02), SC_(9.9196370140536661517806007451248913316445364776565729227577579281057604045077901201671022992954940866e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8507961426602883228803019073961981958060099984011753039084360078720386446123667023988475150255949526e-01), SC_(-1.7209925495914224056702706138188187847064943449563917074969927279924070607243598857996086522477531487e-01), SC_(9.9105478803571702730047795909209167869766318761675764394396722003662904738763622827899377822295432355e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8248612785073414182685509102670101867866606445715181205154091509183064961414026941361152523421096695e-01), SC_(-9.8320842812805745037945796017375413735001762909773273395230181538881053153180460745843274908711290409e-01), SC_(9.9918618660790569357913493985971747365339871345709645144590218630847755475249250020453080799416154091e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9158838874949604426827150019504117982370531426684233581077142421174586823163566938385360504094435130e-01), SC_(1.2943132270504812677590848413999258821957368076167066407580166536160746634327211207828164566323979708e-01), SC_(9.5216807427332399209612601388142889559348170701718081235058316586516533919961845371369694752105796844e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4850849856189024097670989535486539667872022677162829380888596814546374460520548474036175153271561409e-01), SC_(9.3730562061162150476751438595734314944960838837159437927593351031354238223322792887550880643854386618e-01), SC_(9.7541351185979966500632289702714211007616769474888190781321539444569874004850576581698447098984473774e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9768647828943160251387270175978040354991051978569998213156792178899072069031856957855604912863677927e-01), SC_(-6.7983020221460620602477920740337096785069318374339062937396833159665852445264612438240658448058446372e-02), SC_(5.8248896313210669614394305122189656389869009767463887294045928688078276659240087367291744920068430718e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1666788045635083193371938920056375449022051643456650047952514782286715843857567412246372159950161759e-01), SC_(3.9964984291209386199380881912105158376718408574530690430179110562688471984148465105325478026822099931e-01), SC_(6.4352467823650631744048456295799149574644278344437481712696368654316089787975896784931564053208489969e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6177046252416079555508635934682224965776227840898130220764534668450302789945037304177484207002111431e-01), SC_(7.4970651253044233646081247800563589896058506359539248199555934055757606449113476755285508234546147573e-01), SC_(8.0043000495681302502202318394250860224011843001834972620558908558545445241188040905957841914651309679e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1162702067722820974181218645132596905845071555268450086333168727109070541904086340801164800949228836e-01), SC_(-4.1101846086418129416964169549534333473677856285816052126950157698922759495871524825487291772477361094e-01), SC_(5.5378739019092779516643345615954795852701624863384590572209755287128537152072227700404247969883944714e-01) }, 
-      { SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7847669401956797520765296060791765953322345138944187516386700694418973456687058302575886514423462073e-01), SC_(4.7778520075913856591407588537681940529299391433582939902608346698041301213222272262365837200005720441e-01), SC_(5.2495859897413680745296958425083017259125722923178059389226618992244314329629094407200132362457267991e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1215063872819339944338796668283511740964381708479698144676263852216765632126590041646227209364115669e-01), SC_(-5.8344780401796653568237512173126783312676925509867411666724236685734614984177049850333919234571133200e-01), SC_(9.9466763573814396963023807556320926109310668693939583577827334971414158421302798841901269607361008156e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6054976086331288037125322608257848444816810017465420845629110898722376190810025438323697643864861936e-01), SC_(-6.4927964795668560314267237713980719915991455923114876289126085678131101947480980783506908969590434871e-01), SC_(9.9467752343771017769896939755587427956446894137686630938344801931680613896887371931817915877777484193e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.9941013393828249562468043933256085053746533499014814474287338856196084573838173370275474866710041035e-01), SC_(-9.5412450534249445851367611999737097642434633331272683048477783407499681353395158460974738323907141592e-01), SC_(9.9780771168797610663602334889053920347639015008566581212273270194963843366318308150733275553306657420e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6719864943440637930669039110209116098037189939204590982866000932993993709050680857205265739773125776e-01), SC_(4.9796235040326246366335080891937548199238428693661611992997463196657958427036916819693071051983811639e-01), SC_(9.6362945111052285103631254630096889819955734117210904878248366677107871195046059356266384495429961450e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8985504234083673157036235273870644307270460421766787483340617817060806864573895864468342499948286678e-02), SC_(9.9508887540336024159212127845081277863814763122092623489898100955575317932908067435902261605351808347e-01), SC_(9.9803904782565583185366933461079009403715133227249391487654897071038775707482277358544512478341156519e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8814963080461870021198721661557643907886147207612907823072290890103839379488530932608574741256306236e-01), SC_(-8.0875213247594637653736743898670824540865692134900148467304845506829461075322553449605233010395774104e-01), SC_(8.7771702643062584130996897525584161842225801509545905752278792498355736903130315249715375102515055593e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0647797165225437502393133050150854956535918064874835574837305117427828927548166159140884257318526734e-02), SC_(9.9750132268368504887528599916517127108470497653756483100770737141575727579830791991377153519171149627e-01), SC_(9.9825848485771567319253605085194118133530665792125170554932334683733494030883559231514998309242203181e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4863678745531572249028636559361319516603568583034425577174194618149330510689943750459180738951154737e-01), SC_(3.1636726361375973232168587351640093871006061211862209384483272114741165780710793456959697660838176020e-01), SC_(5.1152669663718754175524741758899248228596803941718859906572791569193163612144128245007753346711955247e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.4264887617918849524643736200134879357956942688935732452170692953333779215082906794972968906473048942e-01), SC_(7.6616083294933972619350563463221611229931649144742889928427228832099686005900491445468128763555483236e-01), SC_(8.0960145690531408107414588244273066133763157040414141546692847015180810061045705598458259819692286426e-01) }, 
-      { SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9808546613041965840046196289959536192227486683121205499477166861603034194063370479882797059999240676e-01), SC_(-6.1849836695200036094807404215676478633019573351952667039811041899895716285358240919485590148993900326e-02), SC_(2.5472760086339861464574488543833310778215775408417060266165462021285794335752325951120153764731430374e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4966422751625379709424397196181327681941954282075505658562757046004101068020104424429975902728224553e-01), SC_(7.6022127797484675684304880700570200971649712806496130046193870193673170608439399816639069149717860146e-01), SC_(9.9659116537599602476710610071061943810469047578048455307986076037531638338445046798426303504069981439e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8527122143766083756292027906251895281883472862014251117794120182495403410495593978224638064774672771e-01), SC_(8.1083758999991396133952481887026821710265824475035228564313643779820599522746236907050437330283667854e-01), SC_(9.9685152863411531148047481479363860813865057080368610501111700804786901169741084406071234954305564115e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9538827467074967652573934953302557590989686257730754974848765103734483247852567868725247631232593914e-01), SC_(8.6867166255078096364011845459175462764804387268554310320993700940771683001694175492879838583450448576e-01), SC_(9.9398705162821011723327363284558688239416916433882209763180017359226303026728259523390928152315921934e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7048328267428766474784333531078318770896026368204002097296995252192271271413723596463863226695827103e-01), SC_(-6.3746020355740932296330577441422776097658295318887088267771394052633685044912085868754739357242780931e-01), SC_(9.7140281567457348151725252357144524857351700898211156272574976750639580480487327897129940353683005607e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9489707372594851522162473111960554681341178696938108965252527788357394610960023032819629153208393550e-02), SC_(-9.9822891899439731357232788577442478226256087037111989978122214136214806277950413812618956766331896620e-01), SC_(9.9929215987746177668419877415984808839873423991868457088549916849464170470358478898906264042498448571e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0851380182681319117652189394641323620813495179407348366095225396694877833090395520492439673415179223e-03), SC_(9.9999524095037984164831846244433850921505553954914575039445627703759929148103300390549784963439398411e-01), SC_(9.9999684106737402177671981701005415815285831596948340777546473183770337862144139316364964273172877523e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9067609323013551572361341995022783618794770134821860896393101403036375903856969633583145725021127748e-01), SC_(-7.2316425121846084879150209298768261856157120759311107836994617705786544323808748280072879655863662217e-01), SC_(8.1694165255620344793335707939499337284433598036331198420303426473853309551944536616953448811537095885e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7546719999976571480647441022959095463511134914824399966540457384106652152918665560992425175099232723e-01), SC_(2.2014481989049180224060604764017765374296722270231468131542034314911604006424283862140195613531324256e-01), SC_(4.6829882290167983722222334028974448364279076667095839681946252410377355817182415381228439387619673062e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9679357821793608878566721770562817542532923332952225689879141200657530143640913638859995845857944118e-01), SC_(-8.6786873468366137317189975162473721637573361561709287939732505447498002363265356009436117632985589971e-01), SC_(8.9112430943261391741260625400178622381143267221644968928106497721629839677184256638275085668029782343e-01) }, 
-      { SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2604841473383484110815454538167598317378087725571429802232357202786598817111171698646815534161394934e-01), SC_(9.4535307226959030563466339965858036024572995273377325717548123760487162618055101211916878285969874427e-01), SC_(9.4879322185291934602097298863963233459132931492724866343341942129838917174639829517901153806671219550e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6679266592224687005766596403861738696646635161342153732503878921356408804357998408702980554657194215e-01), SC_(-2.5556201032030319268686964333638343669743208840209257169143304914489385138714848873138781110669773917e-01), SC_(9.9243516139442863449293295507572212776684557937378777157019686829672851631404581344125216100060832059e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4436952786401087228359454852214153818156498895351298853821939606058886248959206283124032609711216828e-01), SC_(-3.2888629470062323150502147826801265516128081157072185676827735825472334088858771268382651019377747292e-01), SC_(9.9178186369387025552658569796612250849143741666088520750494250796272760587217142147844612718052808777e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6852683119135998186604321899328728630442306124456610120456735865485558016176945751839627176871333300e-01), SC_(-9.8569706663284681620158277114715094998418835144194266693406497564380942644485305271731483037269105887e-01), SC_(9.9930597165320143400785328431414092389755937307863813738368078602298452775045285827266604337629338168e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9667265230340997902558083161537737304592229444673035488777771965335585032075902639517042038253214156e-01), SC_(-8.1508429935105724808777884092328320492722842484957325849727007569051744497865349195744782503592635215e-02), SC_(9.5166382525040922603460901290767825979689152682109782910879794799251089860940930932155611303709893409e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9744285727462213197793960311263891897025658736375251410231894747307705293900224195940999457908933627e-01), SC_(-7.1468499857194309892994410801399890491027111458241372004044734161928593013797504003905308576833797024e-02), SC_(7.7599241943871734623269974680481483840960172368054353337711375201985952667807354560309146762710678552e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5526619006106260593626922816755121180570019226165473357944188731834301894740530723119692219514895347e-01), SC_(7.5539805411641045457078906130708024420030423664322411451427940625749324506387869837439236841230801100e-01), SC_(8.4557240417702400004117854874908314192579129918353173303051582368543818513119348930422378334674088709e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4384712596784374111662430554809504107041358941934813973484915023769008548994469818816931468684770263e-01), SC_(-9.6981368270262229097348110819007011528854590411692135283168224432608650025171671347711260400550905212e-01), SC_(9.7905116231591711362758214132281658644247967852336282509456183688059393419748824682484139444765878994e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1678783560459317543397377660816162244973464415921549680600757357160839931905824730909177257224715738e-01), SC_(3.9937459168986381313724963956915557146276369428454223325928850198734107579405267413946981820639352814e-01), SC_(5.5713957482990087532227119519222032446454986242059689202246419729971581151608904793551566813399615194e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0044952299339904090214704958923270624515499525933886945591875854393626748504589957785331115866123540e-01), SC_(-5.9940016778412728445864667073689666520537524308324786922764420683407689097143500179784584268398409582e-01), SC_(6.8225824671036424273297802371212536125383506631922405458040978649784613843293149735321082594995218400e-01) }, 
-      { SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7890519003520628466161727071848438856389786566729289472282185329815941022688264946015294310188417270e-01), SC_(2.0431502373084723905220065606771815055074202336742934795913998014976054239108824274434006997605689387e-01), SC_(3.1698755441137806688552398545714358809041534238197664562651493320913915457415393615182581372869364608e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9879738230104461723662178882569095641927690173722173792135990837986230054655368840954391078913256969e-01), SC_(4.9028452031253493238329482508886977030900227315936761088531364696873184882005731597620228952876872867e-02), SC_(9.9192394611167131030067256139978635262767034055382711956621461485776769730842620748271212639659160010e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9978255332802656063237323167621244148273546493356613630046232009859670674328042780412684419649963345e-01), SC_(-2.0852962880409258780390635758383724027168151280517321550796305825602785108311361244526682342962848550e-02), SC_(9.9078451839957935302681084333234711449273098927785004966125650755391802610728113270216698432069332803e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5179266525866102800446944640636430577644791342112350026531952398590475064474209167056780954634161751e-01), SC_(-8.3398132746887280592842404789549479044327239590111906145831907360908089187595772896374220201746952747e-01), SC_(9.9253440579616273007353224956286721646967394471583759531482530944961914735241520005811841789808381028e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0691753672189982837265036691212770213398628153072239297557403854319029241619325924030711959527488058e-01), SC_(-5.9066410838196478482691189120908021716915692240405535985896627840746994013811549265130742701022000771e-01), SC_(9.6858946318092217836273436882553652438827742802045819049489945959927823480995896505235957120943586040e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2408338415069235492512955138007227012283923558882473332087183772132274418530915890554034362448575928e-01), SC_(-9.7456997539816156513012571990890162040114813490651555468079709133173416640912443464922436021379085131e-01), SC_(9.8990947499010324609701403983930948868778579127450100650921432354866409117975681304840166563537640108e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.4653688382334759149576065297871139378077075902420692271822689078787779508990012051811213709588584146e-01), SC_(-6.6534403213023983744362450157458131884489261615212565773770017727493590024999403716771634481078771610e-01), SC_(7.9376762905435952956152431770744300782150889683566241593471593364339622516110703071665956177589056871e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5486882049459328101769458467198935509910482705921002468689789897154957922549956811008940050390156475e-01), SC_(9.3491610331664313018350014542099981017870532341995769406017235839947942123782854828713976868774002777e-01), SC_(9.5508920115948540925362712976247819033616426394873129059405889116994890146609711534156806975536044907e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0137921476126780068509979953018125563425140082397502177669110228977082709376195744843255685968565865e-01), SC_(-9.9484785510870391626603378254891226119802743577178805732878010500879931803599827448239122185302509929e-01), SC_(9.9577484123031221280259485770083233737297287067110735902962100358957344648004760406086550285153557831e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8097480596285246929912380951072445602963658626082280067918378873467451571375528844384460740285946581e-01), SC_(-1.9413508200771942766094847656099346348318270457689562226877392115097835320354728749559755813858169275e-01), SC_(4.4405667056631014929105786081897391384174619870271543090320682735358269533789104580949129991783423918e-01) }, 
-      { SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5994253940936518395008694866306847519766164116479266544525828739631783492289124310044738261433855260e-01), SC_(6.4999025900089106204125214598208331711348814529045339741691114303293201952543201827649916268430074803e-01), SC_(6.7667282103270911452090283865836058840982157039527338885688150144498806536765537964795037113045855779e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2458663041597497496970862450744817675864496347352298175386066711207644610328456616310612623593941776e-01), SC_(-3.8097186622640955754006915831273818651234455027814560978347926558140606525038078248965877842477681009e-01), SC_(9.9308349179903959999925740837139676541972841809767180451116873033341372469264593681350397622586968147e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9900760858062601340235768819420987927395656215907949715411426109651145333309081601206890130327111292e-01), SC_(-4.3793300824914297473775047923715406573714290064121143313888616297537846575019665649621508094158188193e-01), SC_(9.9255529426906875515132437831965722666590878412113728918456689074832627212347647237664818594673094041e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4674315166179601147660858130561434779057837483152562295133366795858369868826401122981843517378230400e-01), SC_(-9.6908091360216352791662299335302510883163599662912451077746429336095195734879327759872349838100448254e-01), SC_(9.9851166089944731454956586397901681012005938655739237720975230257887378774795091030119084197010666698e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9642308925376753164973986370690775512565684453831422643902585418155954147466707897769944820769101337e-01), SC_(-4.4319932880446911809137640273736029147506250627092316185360149075404266225723546676599761449768835449e-01), SC_(9.6108638748947575869191222741918822618519003607026056626199458101526447975420227571645922179441192279e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5332321406341946736397825802133114880280380685891393686424182526286690182888426125599300350912849711e-01), SC_(-3.0195173377179291016872877733495317578169748073398251231979470817517159535164416424561923495214443754e-01), SC_(7.9786001081669501669443162466786741446317551780246383296498173998698849864895844573694925325805766797e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9308579549856313419632584837436259577267888700323975952265950084874328294886356071687531308782890492e-01), SC_(1.1739081215745141010074950437269020818653284178730641690782816777717877182565017747926862942527502973e-01), SC_(5.8768430557718920532312180976705811115793095102222766644595441419785988408875362308202685335851217793e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5941764108678390054896642967046663300493870470968635537224744814510105690887054751713536648774471559e-01), SC_(-9.6576523415008503270245079313840865470289146733714424808456237059829460964973205709799775618684110413e-01), SC_(9.7625690764337963791061921215409324995917470601824851982824163311406470520061729825125834412544972125e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1789271757032987471957133863514146644173371790159457750423859006590836353267780111109832129610065583e-01), SC_(6.9615375173842637560681976349382368105760557838144132368986333855459442653856961628704416252272076474e-01), SC_(7.5971062360107373504777684904340244664769747080758550455438067263085943931032239633259392330182655048e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1725327377124420373551392622811331172114849829668827619087524592816779679411601667151905331039904062e-01), SC_(6.9681255819942898872257270427456577285521449865512840338295685280677713298668193402240360393561920654e-01), SC_(7.5552326144050359399622851674388045320375496038309510253890851057308240907555657032321771975209563529e-01) }, 
-      { SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8653603649129697251767996913777652622300963838669798041696317736625338184528255272332323074034130650e-01), SC_(7.2709577814674495037084049226780045039952147603633524488828677103187342914379832523730318070997659945e-01), SC_(7.4669850412368234654290786941127036886326375126130875199067900470302070260828462367571647126311152877e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7460805436427861601940512035713251538208691745959663361824896051912977199324527199932936880279590931e-01), SC_(9.6155624717343779532400889720719484369291783385122993064259326090511623597856779431537165108289069045e-01), SC_(9.9939180085509085621970699960655279608147850865164807487226614116538251985784365741089749932840526318e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2625453528379249230952779703077963567875865301935155725695446774716203235842404494158034485952808641e-01), SC_(9.7406821386570001253190403310977408513797112940378542974739937514674786259357533299557948964620219294e-01), SC_(9.9953010824763841668052495960465358099818157688420473355705477670251926417826274018247662581438079560e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5114792305156405267263832787038293281255733948161115585862037802164521884104574378950825862573367922e-01), SC_(8.9244918708364569862110131793773975531083988444436846320134596370695521132914927606721420390900651571e-01), SC_(9.9501563332111073143702617248242562524335961381665118392642381682719152639729959710040198185335505265e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9933251285726419812282408692949957339379976226149802898424777395665168881852715193581668427793401696e-01), SC_(3.6531202367098268691542056154865277372425770446790577935249921439471398612664203333233832010559668749e-02), SC_(9.5139889006741544298404242879395075807221348798193096063769335792766191886094118332468769755968822693e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.6647431249705735698555129562379904793972287612982839360766581622940838765092032464012700022124153842e-01), SC_(-9.6384202065443308897765474316713351337036876835238597129831513256569908965633839189868190802476245585e-01), SC_(9.8570037140937548476521543751991799337658943921284121681842689084547300921731093313430403550326727918e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7346055491117709373736531460466620522884701016878889218338529187579438887966440348403332956111271670e-01), SC_(8.8081502197862194497364820028319166898911753060280338159055759282343041391494521206789443143688782201e-01), SC_(9.2260776452181768915560641500251081638594373436414901449825204127220044028280470094548513749815700808e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6569010609394604410347357341297484571135503688690410615541466879584856545922804777538951903448644453e-01), SC_(-2.5969716785568385057094432707970414051306437884294036344295118513036697990529769889458075128679057791e-01), SC_(5.9142592506372479467500257023090587801796464781047506517180191988257622989499147409883515603868235299e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5718997248608513101919212297072288631328300903540992483552923667927733247604843898075113014816526960e-01), SC_(-6.5319472254950257081967920429321367834551638374178059514445569356306726324701646148274963699773500264e-01), SC_(7.2773686673988762162487481828952113124535380206751583537574198246618387285187767980849393225399713198e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1146520029515465132365714918946546113023466911302293534663414486402733416804678044261887123981149462e-01), SC_(-9.1142547086751326133373624393378458562643449656225271196519961289282863845168612821985953954929553760e-01), SC_(9.2669171762128280507384516334208557933103187414261813394383770023262060270250574568443492644882754356e-01) }, 
-      { SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7898640097442778948215635392497382088099840307841451280864455889726923430237941647394087824916242328e-01), SC_(4.7684683799100781032824282674864702023316035470112347680491831759947401259639455360918950878955253540e-01), SC_(5.2415708255953801165273149371580273751187656306281884456901286920426399278238929190137545875691076827e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3398461882031419352426376154387841473213903979051297495420759734429009215264243706650722713696966748e-01), SC_(6.7916609112587332953543384965478749241364841154231053024066228514790291264589467059353198305971155187e-01), SC_(9.9564681218160801770291662252122987294232647085522471828862261657074629710906600338948015808066040577e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6442656345440723442376520747150460224183120684672236385855393529691997437676844540712195051330384568e-01), SC_(6.4471081042998271564799780805169839335744214512624621760221558329119978912022394876045495287150124234e-01), SC_(9.9462297685096265831994762069898084719320951157968521331558737582327229938601082054321961436216360832e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9758243945478900416862834220731038097883133769248721083764385456274447481472682097190028152725140492e-01), SC_(6.9492995988316914521771441496241508820377492961523493334034878965411156804832118890864806694525617434e-02), SC_(9.7538704529318976352432547203124941294897802767160426049233373345157210787554862872576762901414693505e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2300259261367537233651978621529896024284384376345626534832947424063961525044574967920159956061903517e-01), SC_(-7.8221977065057543864924322346847889561631838171192582330530743793793179615627830289133595333928638169e-01), SC_(9.8139711123384398450484118586312598430717639266811504526351312610974275501792967262081189917788729301e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3291855289511259224059701093803733636004290381563810637581172027903849329361213997354317326105551623e-01), SC_(-8.4616654151542714028529374390637173202252238769773059240609303649249873599519600921896563741654585435e-01), SC_(9.4150608390436757966272516175603991276181555020896839104623632501075823967967644418583524563963441774e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7976708663609609785275619392128443605643753363350636662492291164472421858767505946240081645120441285e-01), SC_(9.8370920223527965111284155902882157740608034538277539380729787521087837104250581090959698124408223890e-01), SC_(9.8921652390336629139805841508358465602860207059944659453944166956478586740973022242830690896686475404e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7406596981831792115693529117399768824274847667599793225472630855636491960045331417454365352613800520e-01), SC_(2.2626419611131532422030467332915075245091745905094412494656216072014056544319004453725930559711963602e-01), SC_(5.8177013535922915175398487107985700599749481532032717154294868563163057584390473484854398232152193046e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7956049040709260981391852447592984456082676827515195806088100710634584593697291176141121086288877015e-01), SC_(2.0114980893208978423703631833546196075541513344004912744556891122428076221275759104992204247535987680e-01), SC_(4.6123537364217239341232885896370984248535829243614111488416448946353333761777458128951002931688340049e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3438099376096594627607484974212640682236429404661019028991465157747325717966476818012357300252454354e-01), SC_(-3.5627539698703546231613041874184447151041662241357068844073391075635103686681689630989620992572037054e-01), SC_(5.2118940284440796103799332759661876414987076114646584133489059078205276483351970027067775152820633210e-01) }, 
-      { SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9682529374564312983735448397649965186289751944028286048803733591954718594670368909323225763768609883e-01), SC_(7.9619933112960398272003190954132055196890594099300574082662706428987542986830662534534018007884296639e-02), SC_(2.5931831807996832276230315068452704320935681596058290796574266644665557575102142750058454481346146417e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5515479941978238068968153004330891708450987235809516916675469203753185897237980778835899390485422402e-01), SC_(5.1837271246595510205195409219173919599835612659169751086797917813827808714491195869162013740980879743e-01), SC_(9.9408625348522234892523443144946083659165386829131567123418084604085009500713585191018978613388254537e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.3214829299811259652456122123480675987795425329957237646619801970745568071198314502174856224817704545e-01), SC_(5.5455317009311861850136268714092733564810188503341691191716350537645333029592450774235396675537952941e-01), SC_(9.9362486780969913490414096989433772335174991276453587832168242154027072909518121647124081598283188655e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.7776866278553617931364854884780586954700000977337279266889366672635890364108297279076279525996251717e-01), SC_(9.2590001480571748209841482341599330200079657656003448827570595505106657178769877573183758502845104676e-01), SC_(9.9650779918595709189093864281159471039591831171149983727801091307907953200362156689325219855742576456e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.2692217841133371639016113146770870722427995915546792337679428750299837332098023004668514635630164361e-01), SC_(8.4991353554244245862391446120156359092195377672932288207861122096392412063031433985841205571035372951e-01), SC_(9.8672829600732111657707443452512745139081215195548582201431530903642763032573748294297276176762133127e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7215695449276582364002772331023145835787841128410691615028134463479363374823885685636823839021226544e-01), SC_(2.3433065491170897904716190618297844228411390040062008833488870346658923830099552403068042982278191284e-01), SC_(7.8872011184311689014865013577665535329240109182013691658196836956181766552937672605823141653209982260e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2026245969318816323900048429817735953187511028338665364857065125396018251498490211623129003869035964e-01), SC_(-9.7544064342732134269263544397815765884452027788448835123900041572934422395765655961955166841580713222e-01), SC_(9.8376654786750615862806680514715166023043073041726673396911589420092163174862039615840185296393018295e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9864321885499277285005821824193362285243369492708987694599230151323904666332338189943995655193076976e-01), SC_(-5.2074191639803753918982377857825969458277952634325273500602297186541097354408858082615522470704559964e-02), SC_(5.5195264162618707683762275451462859856052051747091579576762221950146446659025132535039979500238940511e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6173520263376222417225203132433930020158639661414388962536140577534191934146589680929612360716046120e-01), SC_(-2.7398065627886271312533986005086249300732921710009458238372857330284834944762383046417159347201603530e-01), SC_(4.9104923359825047594988483581906206986376349781286454045254515943890993484473218983195863098394320292e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6876502706747336176938105971249579809632560556531447146404180168515874781391827071081850067477253461e-01), SC_(2.4798048780288663010454928350787873573814124527937790450772745751470985552499837159262561843688879190e-01), SC_(4.6588251960749667478876135853289362226179228151605890725700351891881777671975374972872552242975509198e-01) }, 
-      { SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7263414612353082951988372657816092235949958327040419652224767412699025730206421252978904297256398769e-01), SC_(2.3234202761134301127000252065925398065619013943739262908537665632336855314220201314657056177117807565e-01), SC_(3.3461792533591229335922391438610650848912792211361148691701681017765688551629925874900993869814530480e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4283285478648180934072585820261468897627781298430446529758900275434234304084785094603318560925771867e-01), SC_(8.9660418397509985904881265093328116626057006959746484780744039807448056536309432744782874916320094215e-01), SC_(9.9841762071529674938316757016824077795958427282821055494362688120819221854580876489459957496431308516e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4599380517687681449749342768939977898304492493076349706510350676846030916007630919913896747011237728e-01), SC_(8.9503604717567104697282754366725208907588157550018243215078822879162747153977705980003073694630857794e-01), SC_(9.9817292756413783087071557062238850304267580651043562169403102739545197053509782885381911896979971627e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8933759554671952548874915735760677799061314202925018341863326536710625155345831694385885512503839698e-01), SC_(8.7209444304189620218399387522104595952377249703951935028093450802923603593607627908031636589483936191e-01), SC_(9.9413346984872887425505732106716161515680994743568744139957446507073719749974811713619406019733833445e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5478672921506516347027682541744109546709912916523451740890583227986638118523607756919159300296023846e-01), SC_(8.3199259917793136690813103418965313961743308089485127178697793186266602331681528774202085234243213218e-01), SC_(9.8527676394179822868290952752033994260881011008632494877286327409390131642621148124045833584818984649e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1799357140752219526860506704722448957402512272422772549067151679156012871591730261509333746667222079e-01), SC_(3.9659526327789449311189600830757682833541248315310183150539596731826483056998140567507536514484672607e-01), SC_(8.1425900571444741767204920485612399704114197469939431856156419081113091505202617607199740098915730642e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9134676824871192857064604921145011811825948903996343887457170242868809998346628522239993864155828775e-01), SC_(-1.3126913225444374375190930925292674074298823101473055849089345825622859687050630425671299020903476313e-01), SC_(5.8962998280195552322851835399976304610918553779442479979056890809251188215897089062172149700973694637e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7937069931383036297239773170693280247178761155492826729080223208573921661515807464143169088762983151e-01), SC_(-2.0207185188823027906335085290030939156535825531732800292023928206585668204736730588003774106487004779e-01), SC_(5.7552704884681087988998331848423083155768418381837960472830884276300874039502122039269356903674506807e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6591720250266955215959300917533494040092012410831766003583703338428741689999663681405546381401590024e-01), SC_(-5.0018736330494273241073223530621068593224893604707915633900351920603968508862254022196068588993628613e-01), SC_(6.2033033053903695950193856035111572317928184028163816830478137052964073342419819569811119740977217587e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4029609437957381749786295577020362002508423780391309495032879927470856010717786318399589393754563918e-01), SC_(-5.4212772828036970959090138334707989672948244698821710990247160789331333242345907571970309522162202727e-01), SC_(6.4104156604963168270389523975316341266732016049448495228524208148781208766615320253197163335003663299e-01) }, 
-      { SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2490854246430981792517301774518062249230050754891465494504644046213553402083738381492615840192954591e-01), SC_(-9.7437987844914970176088174583013415816104927125909603347074521101245916946337990617682942104473608059e-01), SC_(9.7596961851222490374512667482061534967199511221064259399182477002855066118239296254312438009767211441e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7276418204535047175579286238286576825993344236959819674136341389771718488328039366191472932664189948e-01), SC_(9.8496321626860817592876771312529830383517977885988720232858617594175188941138811715946005371882399814e-01), SC_(9.9975931620106403333884299836538531844984195741129732288852930292039001540474192401821926333934686586e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8329643830524850857734236616703383213469655874555908018573553817666795636607562741935126129321617038e-01), SC_(9.8305768686512503524859446292331226585989481274930204191617162169124842578084842902964484301117922615e-01), SC_(9.9969162709823992612813248462346238603482361071558613953415070994524163493299626076626535818566296017e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.2729999074658063912210263821886349097115711752519613874754260192677790635978801989441783443374782538e-01), SC_(9.4492048134077834052618649260722075067579010295847309262464477063971030471064139310996418579490316796e-01), SC_(9.9737970785307984953465110513108895568993087606158841887753247454780054548274907611363294086990834092e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3739496447281070707419050609164802262890866943056760891901453693501362879257858091672132609464580870e-01), SC_(8.4333068968185102919788971687549759313736719412852889002513335339674797056336633172834314109386912886e-01), SC_(9.8619176354020591276737858274480142807805781336243594762089418819245563225525991822021708420218540197e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.9986086348053782858696400278730511016166454172475885850053867946723355708941625884287794064797909010e-01), SC_(-6.0018547056069961665288993046053858725253161588706849985384706851689061175247676309474176360448188099e-01), SC_(8.6265111016478953802119202568278915878167772299353185885246052026054952271832894109489212680592006393e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5101960261736600010347069739472748764464833261247511625748520933326393878544921052900054344887863085e-01), SC_(-3.0913057991325811279794083136465230691536558734485834828969761693665827292281265170919455935738804592e-01), SC_(6.3218434762410693079449924012775405468323660399936773441452047812519405961209003201518041050433569409e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9813776791738231789186333582141984002732116717828506988958023623070003444345379312783076642144678707e-01), SC_(-6.0999969318892559805890910763186389682851550469632358071923254786542232118640407969416797242200409914e-02), SC_(5.5258974326805504805733703376605947230804758695521408472137360033928159038670197655359261526622451489e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9336208932201717735158572296380190780333290065285048972070260377991074246305068233930672700388663188e-01), SC_(9.5600140405159490289313087305021017744600887833588619928530007986333553003417268752129378034560958623e-01), SC_(9.6404888050837590490811253746211038461811844125821268282464247874226971512289144821633993127791776301e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2325841848046766218991227981012098670747362700260131533668770717195845184596740318180119775363943161e-03), SC_(9.9996611170461176979906884255569334102893016722503713775857431038166928556333207401163578935168183697e-01), SC_(9.9997172858422789189447887250530068110857221956199374516787168292511028086414803902567529091441731911e-01) }, 
-      { SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6660893147940226023098523167884871105379461645512659824692486188640890753961669120308151765052623031e-01), SC_(-2.5625607033638876553305288645223683943173356092262882491932070604355800974645470609928610334153595083e-01), SC_(3.5062418128597448697084392163943585267596312089904662734679195833126065663426059344052512267706023587e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.8004673195077557402379394009020774017083935838202742195090554825933116984811311365529406436801352943e-02), SC_(9.9927756144893764616564197015461264671404579141740257258688535178129447182078468698462248893521769749e-01), SC_(9.9998835435069597836690954066969364446749685399046407070586256765975194678255792719457667000555319658e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.8702693389602350119066841000463367956245442740440396026844368057003177113509077328670983128432636170e-02), SC_(9.9881331972325958942546436121280738452918350942627666026308661986017494985595801191111255152694725816e-01), SC_(9.9997823233357199444493719261143316328651967201927889271161145211867294260401394068297398573329824293e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.9675049349943128157221303780653132015488663013268857326052210116396978170494827167818500796579685794e-01), SC_(9.8045359059352230464085006221560445237307017357835812816186708261567859183156423464059505932493059648e-01), SC_(9.9905392511463619545579536010500182750606817500171292996731598023387063361769306528048525485418703020e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1978231760752493617635929452759351685784633511957324734251669001720650766050698283369880580768711234e-01), SC_(9.0762481556205538773652235504254080344198471632439104150034532802757177483340103136944608014404304277e-01), SC_(9.9159729802647450579108065260807691832646999437607462787332243269064093929988522189434757094096116443e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6359204754451058175603525981223289714808055606548708453464647792158073110139526778217975868021699585e-01), SC_(-5.0419120918346025331645545664196611301818918894009648819663737992439361315774251218402179325422954759e-01), SC_(8.3771971235903445559692154901818116063595662468285669581147523811629575622287894155001725268587882780e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2029664885938186425638293599601860974139347792289230187946457358004036168191429145804176076907055183e-01), SC_(-3.9122126488496455093506893042046746461294319660398348680331995936494079402590204723878662834131876681e-01), SC_(6.6167892974142638181130820815315433769826749456463967231809805133045134853353389496611779763122563971e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9069319807677672271394934588456323976740085729985490763120011281814851368488662131152844808912580278e-01), SC_(-1.3611387616407241996511120764544726540261354107025452073468231723695076839328637482627175564337286234e-01), SC_(5.6185295116545624963536826695164333478398128794897210140077445229267799631297162515605360171575161803e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.1334730398729671138795710848900641263748432264000037893971898932979195610995461458086277869128418804e-01), SC_(9.1057344914423752607049594788282121025575967574905231572476829484173358182098427682309598449132894106e-01), SC_(9.2726463942887743998049743204000606960161876695902299438489210611015920168991361471018080569747989780e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4296461103709209954146764741676581431886280550143103306657317073241209880448398168687232794854414082e-01), SC_(9.8972780095893687280221180458297440706211095468343247375994848963508953019225794555596339277604253891e-01), SC_(9.9143772014611744520440889629540354561758382252308845674887458674552175482157874143286841942118202690e-01) }, 
-      { SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7727181261448664962104928340754805775927758318889885697679770784778432581047825899786163776197478667e-01), SC_(-2.1199010417751978776553878504438072516989498412555189859805779771910154071368808396686084045201772709e-01), SC_(3.2168375153211850299067931553417111246706912711147818889351071685317428407677118866910416218637421440e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2870661446649418317255408335162808915830922603868822198449739773147711529907925943665280307834869435e-01), SC_(-7.7764258687785293326613988554791801020878097444473931910048110459922453746525009978129555344668610398e-01), SC_(9.9680789665509610182966623944371613993284074495095700553155719677535320863526156312397112209583526036e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5183994054286622465971549525690599199367772313342424036855182609427637147446141177296718975914939758e-01), SC_(-7.5835657306643859872000558043107091520648202288993740546557684908269991953393323946930750377597452592e-01), SC_(9.9609309972838105576006230445332057410076672172036178220300239421250063774462664918489576164219979557e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0230286260080753014539819609254972318794381412196911652020254634278662063761258374332667693452049021e-01), SC_(-4.3110270718517675265032810971258407689952284686069475882873333847737088857376067608700549028965113999e-01), SC_(9.7991010995914724250180758980565945978072899610568862229796329843032009279280149442043757706567561648e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8305238341999163638014826321873876426948152755031765855130997205917167067020117867553818740838859412e-01), SC_(1.8332487952341262306928282025887332664446148727956005528901200958136252113071407044267226950237308891e-01), SC_(9.5300826871526771331671696111049128932777115570475820176868495993411626950799114305860178206851698482e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.6704197257721722297752033050376754289154607428558811484161477364812441008481369698402585057832621682e-01), SC_(-9.3020438096507872772399640777673117298801234086249364955406552524556628471800269488425333087231366065e-01), SC_(9.7269135876092113047194976061102985132366207401536823423322022206977210405953456052305171152166703067e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8272235393587397013485847316681848158436269582743813538467500213963519749601507998708302711634140217e-01), SC_(-9.5920178825154324679225268359581567281751661874247188762702087307377554842480303309562476603678915136e-01), SC_(9.7311008322766574811565171074995874003830086163918054301384857023017066294188196747395323237462088384e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4267050712804958653791073190427004794039223847805279041184497423996199986033302408875456361424551597e-01), SC_(-6.6965701507724508289302055962793869128113735625198514735152564278012417239354255516540639328555396886e-01), SC_(7.8449424381754716351707525464787256900099398919141601418288405806428231768447850244597934230481664640e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9903623719075898127015002454843599297392336508630990954989291536079818437049954614239280917282462728e-01), SC_(-4.3893015158787637329415345419565927802615678876713953766975732985596430883104367274668712399991165430e-02), SC_(4.2558428254560162704994847571351279437075709335239323328308931166064379966189327683422718623529753402e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0755353087493341271414819770367017126669893985398965695714221254383155649658745313479518700055075402e-01), SC_(-4.1993641018187656644736792691479486186921819565566649236861904343911066318915263639769920951474790574e-01), SC_(5.5934126553733004496414311354457490701004432854938644762103478225832099112363380390891465621028320600e-01) }, 
-      { SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9320281484958677271373822629778840712798571900522984269204724112121718994192367064013413096738115200e-01), SC_(-1.1639660035781739482614862441436638089049083014131875386432121503170129330873537878385674242854881558e-01), SC_(2.7205322594840926568048769266522702592790947125455020991527650196325390765573241187138219003638052411e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0787917417800724552197154696153021609239901990991603385499136338564652483754365894129891447033862077e-01), SC_(-4.1923192279913463420456303318255813851302462835703469706910634884128855684295740269328853604406409988e-01), SC_(9.9333203007473569524816399894674631796370604422579926059478344563189271753994761742717717849712722771e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2804432983366552937455345650230281894980578519655465412445663625170527338852464166389605804296597853e-01), SC_(-3.7246975966322772693535136489858219662573763855298608240009513299194288629595731675494116513199771736e-01), SC_(9.9206466630566031772364738022689898122402908093741700430053004642649282215357114636976703751064565426e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5025025285040217843761877023684039724443770077816937691147749529103368651752958897867706348750977210e-01), SC_(3.1148749085275756311469887292144124163039223875486872779102836618547891204709204995754225067219663771e-01), SC_(9.7769329576714068201951374917276785005149403207033873238393123017854185791552086709366837367751249444e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6225854405253134833681932414285866537922684505203663215407859514114047959083713864090430651328272542e-01), SC_(9.8674827837800291943523209274219204431958047051642521564336888693218219370588997333181356021631191857e-01), SC_(9.9874908131648461856265780716090548349982589940371979395453444288794880274075280759057334222451669330e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7025287069971652872804048623955788086415442476703348773888526802539928806924225389088518372361930805e-01), SC_(-2.4209371511660346929527465814805260445936726050341791427676615199279303412821646045642477109884801902e-01), SC_(7.8965712111540107143792359514256194813563872282840778372918846433216267010587768115237777034687147198e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8050349867574125287362582191473891294696032591875762338459856416422257154020336572691190626073456842e-01), SC_(4.7403964899550219136531905647006642076264756154000221126661053451529339957147549029734541958849126699e-01), SC_(6.9669559528917989885268569257167339257208432803145351496594525106419260166477689224570961747032012316e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.8171452275870143602035140647027023775042475764757831529842339189016668491511101313800909677244062264e-01), SC_(7.3161828125045914671928999006073621259290607535169949013564336894092260244453507207432453327949388618e-01), SC_(8.2217324780635253107713681253240173743149123677075135627798057245311790041449025538350665663915921526e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8610371121166899910319836250306566174087951922684634609716541123541298324104129477887309114826171079e-01), SC_(1.6613088434897741167371337918533314934239609142297313215491395414617026881583800609701851688748210389e-01), SC_(4.4965043604663897555855856991958861776273621595191714382910380150534860010669751208271600431365616383e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8276487955834167470554956860481640517718200020320601611345663841403471437742777593105889694641906050e-01), SC_(-4.6981503532597433983545423672954203851991443059546839761068563022810960486476771936333706421848622367e-01), SC_(5.9151209362398275998236328248188728643438697160486319975508172545526440501804844632252770281104975942e-01) }, 
-      { SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7952267886586993099444779734204320205874646639226293345506271276170963107584110759710218174647568334e-01), SC_(9.2518243402394630918182768617034264219609727072923815438161470618408019535276339486995179405053300869e-01), SC_(9.2994158166002946054820143477193286169264018601817512304550268649577619859642128917774109905812690950e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8371348170025850467975297201475411589898602944442021124986554162626005479893850755343790403434025438e-01), SC_(8.1195971038060871248884272815187247516746102608797521703042353313780255497921615728296014934403164869e-01), SC_(9.9724903923096289869436454005750683921873311940277011265293695919091693925237191610328290932300982474e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.3715259410681494202797523434340921589406015910124997083200433893549993045703472800129397300408055503e-01), SC_(7.7073768029268967952932782357108681237498413843201864512762179302063927859082691023138828443327723704e-01), SC_(9.9626750394421118891589161882521604690570288718225541314218885326574466552050425010265508177603783089e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9893695331914233224932388429984677332685527484753931088319098828212051832567548047494122295175996988e-01), SC_(-4.6097324146523440013270387538252440940630343763689272833595712013314223049913087227932988634334445224e-02), SC_(9.7531931492284744673964343232716750125944380142789962242602188857182626334427546275923685625119735921e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5645040312450942814307404444776333906500529725716918897669529261761783197171574427728804110077931118e-02), SC_(-9.9632571334372307913802216241225787978787853932989237297918646142892368231622834688250600220517100983e-01), SC_(9.9965164479953860856792429288904374507600615123658417752022126303125043604258326738510331832169463236e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9285414384256021470812458092265356465028069854435227730363483143942840765524035782898615052594197613e-01), SC_(1.1933419063561268604675133785649450221706075610146239844125815365159051250951142666844227368832897301e-01), SC_(7.7834200969262046798144745190698020923111799006562720963464983185024571221214591836184750873680022992e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8998007749475104708483873240522739238675705355558121396572110868253171485103017704437598536606753747e-01), SC_(-1.4120710379965560138293387729629729978428282677816938229474801169000310710433988464347256580536215757e-01), SC_(5.9115220154892639142556202745123861109522004792659601299782058897034682117405586384700971912559871435e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3386460201929056058296483511041601432877500004901458619354786536863838466236888969489653613074249724e-01), SC_(-6.7929577203385292148508551337098374448682615555696471242372591430652743779635577613928030308723000604e-01), SC_(7.9025114936029102272210982610143052299680342795743198291208213547769481387134598889276099484625879767e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.0519874419346427915448621334650325988006441340153925697070066706653313113388575798404674895297748699e-01), SC_(7.9607441864856691704142391512283099205692960449698642329036412765158556602985588737486579742068631747e-01), SC_(8.3635773649388638346331680241106729783044557631798194726194164692010642273451765851803649083145401375e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9460568385494482703656460591434492724578400140243509320548414364693351353061023650962336140267703502e-01), SC_(-1.0372817188901741666050857061563620983915922101575929275489512560181374879782279424109399198329916831e-01), SC_(4.1799611006449300798861457778503488788954493264050318558304812326599346547616283185552057769114661184e-01) }, 
-      { SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4086474172215898880945219762955964483909050538609485633672591276622515003788422899941136471491309345e-01), SC_(-5.4124531049102573846341160722930775058590128211674697354857659607933985957376991645219039559550960086e-01), SC_(5.7990127775001914607456884584507604097609654643474688975739045063998034704141706812342143317962066202e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4346353665329750374238653693476739711858954798669210088668212399228996066416352736047036157140206986e-01), SC_(9.6991005063370101306272477480018720778393787437396480120792368926344858401864363048782010701438802058e-01), SC_(9.9952196593780848918838949078925749789508583911296916116603617795975324282495873961335588967434762335e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7719739910620237728214302767124837265845274666291230019688474212550104667505393136313739119234510724e-01), SC_(9.8417533079731135320623754804410672797270539192800515413181318726535301340545683268056486646410909938e-01), SC_(9.9971181029799665321865026976105967339872764365890046115030075747118907477152356453722464204987959537e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.9229412719218491506914485050482655842820601367358900829331508465459740438503894625198082555047695890e-01), SC_(7.2161543875890771781575886713912935217911465816334044935266962534169069466360585663526421274532611019e-01), SC_(9.8822300302794453353387257432326972739624934518936910069008704176861671107163613710577836216426590235e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0999880379373052386417021725178214162372845632069764180180885639988180367995420123316343767700656520e-01), SC_(-5.8643152869940889792314971498927329746451324473134829719425702984450926232239510685084657909079384083e-01), SC_(9.6834519093223539240852383407109080071384690362014643089796154987107364070409034994577149084736821452e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.6546849951487797248037609668025737989965468169896738855429810263068560128961893484140920515209975980e-01), SC_(7.4642593480761160895925260449361932946953832259684853927155939166341985615776006419123061585288518459e-01), SC_(9.0714639994979153882457501743479966010498353034381684818140287070520460926490010940326751609348688599e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2895458138043534407841206147773996903306355066670699565560481066072549343562016681630589218334339244e-01), SC_(3.7019371379360310194349363535896235740530850136085688791420090617735429266752649754660957291596491850e-01), SC_(6.5359889753526918635060543007986908256231267033208171398140379458231109328206763747216361247658352879e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3998458416227392571062207376348139831005353538955063512497002941311608703689834876185551231952599485e-02), SC_(-9.9971199552353306981904102575118588116967671690548076738795399376253743294017733002380869795225773118e-01), SC_(9.9979920080365833589369264297384728917127558878746446029232585255083770796359954551529658214418439853e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7772655788738409842388975310502659552257265546968229451090391943528555682290018856885533103264758472e-01), SC_(9.8407991068891468815733262432500660202736345756858188260210946886188815202697177408120861303675598174e-01), SC_(9.8695713823431480292427319445020941930147601233275068596391279098427777408045883897613166784682229554e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6523316595667396259231173855000973723127547139287182684480344889643061541954121200743077068316913449e-01), SC_(2.6139038876220353583101795451266063882563474355239223110879037845286901123256887709914041140232359557e-01), SC_(4.7195868274023126845840205457280244944041236165929837845097577900297068067598350463080547590240299518e-01) }, 
-      { SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8020745751100563563526820922809619354395674380616514881604689604787683170481460109658346899301911008e-01), SC_(-1.9797307958358904485409201852755917826551660506917247248841139086369353626037181692165361670138564311e-01), SC_(3.1318716894044719354452028011963390927153443841773754516209256873199333718310498941901941245531990729e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8156891199598271954530845089870114748747364564928811257747363704923113666278595619885202858887007290e-01), SC_(9.5954100891905528738432717913644120337799942267697822648042875905062261530727703028678986808131750729e-01), SC_(9.9936056640034402303786126231038383562631117723150844589931179552156505022242166603536158663165961880e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4922485461942903831002706953256089021032005287377448995399943564212684074479960786346554051112400694e-01), SC_(9.3703895378796214305354715996831321052454659031719040496620841593385967019899654764037512128554532300e-01), SC_(9.9888016325000345297150283507821877694048334682781443186812797644084511929765793063983553845976727719e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7321154602490444546419973090646215324910682563580176189070355160598330058994586294077549996901560522e-01), SC_(2.2991147575494202863182293633857229646704482938767278055230732263693936706272641714803801545893098825e-01), SC_(9.7658918935521118361021864093937902061812960232858971689724181072298072644007247406802088615747561083e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8751752936545647477729320094439969632151406412443170878016430524586714029102707842261902655413467175e-01), SC_(-9.5777537570538107549426334462286706855097435998204962114649575283709555804537233507695365075690077806e-01), SC_(9.9606698365372693046021085891259293000540240974780008572273920534334226270111883563700257511443151435e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7123757760566517528120437737587371448016560188130359595205224595741499251217371515130926809672346839e-01), SC_(-2.3811251089911154856578861068354434029578007205192566925156125550564295085446697291667057239840952849e-01), SC_(7.8917291013113622039646747394810866543768921795824789420402391861753742606228278303128064785122278408e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.1935077891481002569235035488337500670402541335350183798608054615744514117787918374407014305631093366e-01), SC_(-9.4763657591215005207930094425878720617297240574020282760728916460438399527008435803847180862304447134e-01), SC_(9.6555943587039071369638115118301554123892513603434597570633659348993913099976612175655242318010286896e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6647052610544409962367914196590383306791091878059176054044877478555135590557734263305176967534951982e-01), SC_(2.5677757333822222866149626920839121842282446865369501818405604186385213456083611141008934808367815362e-01), SC_(5.9053641747621718115571135905158050883978797566836363021392117083768326505113827097078971302734515247e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9630976009294496871505799914209884341653582927639283595200928915154865640073845175606177195776209093e-01), SC_(-4.4342847671538578667552929304761355054682042373445900168592919918492965221032859539524661974472124717e-01), SC_(5.8383825825098083614295141116797741698212853518846467369980358046616665963046575079303996500489184671e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6671675550315915023953817801439234543039456353563589571148444391655553646360284387501900623603159230e-01), SC_(-8.2391268896162324670832991410037537999769015402074639086978323989475632560572995889553201047695337114e-01), SC_(8.5560735412539100017806440191444430387040877399894322661736784756033952247662856454518037917116186141e-01) }, 
-      { SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8840783071654509652831863561732638786012425423153969807806913821255314364988324359382934391940355148e-01), SC_(1.5182213336076374464789245462217358722092272936179630975076025945867377271659007192620739327688004630e-01), SC_(2.8797974733776662740250616030300145105037777155815025913561130710929860845117693292472702407763961732e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9837550517988426641107248112391940630115099900293437529641297967757074011407290345564198153154440315e-01), SC_(5.6976755407893176452807425006892700813906158361891430352264559808537444488608157691921482035943054353e-02), SC_(9.9193079482417282220309056926937738322060635203032443549676096387329952891654611016219347521914322610e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9128732301992783092707597524847462310078418185746351890721426750383360870344136313216937142325014422e-01), SC_(1.3171728519820494179834552146252862996414206794010492518111167243437497768223350382114500573658605566e-01), SC_(9.9094117521805212701620100247149571137882662722712152077457417100085634748654907646133050400729184421e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8810446975450286376760171968925396030867311220082425699084698694263194832834174360030001863092336056e-01), SC_(9.2161538645824277049218565357760010249394894820025681021566687552479979495602931354154318334419790555e-01), SC_(9.9631373241493230743758991273672305655265555282321101442246209209055721771598124125632880185175016215e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4333892050194903403063740554726314015304565294347212736919832618163076223416295616143037055970317188e-01), SC_(3.3183080186477186107447470105161365042914489756986084047595634716379181456529189465621414476992078659e-01), SC_(9.5681245584756956464800213400214503675890562005027803738919483239710375876639436329194301025913457347e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4961226283590226711798039600508896614793345463538559611941214602561424677666948972941781240922065686e-01), SC_(5.2740781454094678909570808989851756453903260160599689021448299955466078522749971891371827638373222285e-01), SC_(8.4341655858962134619872736646751839449661196384473155521977168030804816134740117883522421640388565308e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.3144931202440392632578455789555115965996230641557414077868340447332011009066263482295359914224480289e-01), SC_(-9.4347302746742544426728902302895616503157544224013162198602053140295508306413221448628279099005071913e-01), SC_(9.6284923347454600373678773974628372575662718985042065718711905308264644590087722827903877527834152155e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3459450145287394186088421459803373266558905683078274040976334715045233998482031871400588590256724230e-01), SC_(3.5571493903694009372879955758147040306615163945489197016245740667272221351379700812843311536502574815e-01), SC_(6.2528779384734303133565219942586385009179077459171094562550016536268970634867391227417762565453007943e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2857336304424362310003630425084627984155500510046622774800566088785466516411356191602698389531518692e-01), SC_(-9.7352669080341315701678925411787303440990275242172478972280934179874926627292127734872061028727872051e-01), SC_(9.7833250624471137552103262912237378336551026916532234670210203807220416914118081786423275211873688282e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8232388517464306143859027763013053675164481592252472684095396114091583347039863881203733145488310476e-01), SC_(-1.8718916799696149557166466943343357435959667090778980006889537676174767549485772666411921488571332670e-01), SC_(4.4156163756363006975380149882769903380585115777905317708174999723854017265889869146583018521778789345e-01) }, 
-      { SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2138902966448765142295275839520899517638050828758027046017003011981437919933223900785597602176874072e-01), SC_(6.9253004835871847913290001855038986870920417100846458230514023712321205632670316780457839999529429553e-01), SC_(7.1518950972952259998329201633121574881352191219687152262395558854140082597776562280650440174770259311e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9124677882433138335861501925856894780980206165671381753478059083413907347024975439942215033445157949e-01), SC_(-1.3202205675714592427718254514834324301815345706789496615621376667227690515141082247360474561661240443e-01), SC_(9.9204607726027533602354699502327102937400121831526521421541403184024105940052308003269121340144283988e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7516034259541766832150349341872086564396925791399754972267936469741660587204966984616105782367152928e-01), SC_(-2.2150012692815243960071387029603330592398386630537251490301218031879620399465277114845960453761665302e-01), SC_(9.9123482144313188533895847795265470715360518638484288185158750009950362801701609685428704513319459538e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2827876637300902422714770563788884954611508243954312478064023204948598577792086805194782518769287677e-02), SC_(-9.9656386792405636732705960759776360639986212735703590448231548901906231554074115893865458338080451794e-01), SC_(9.9983239853184367656672743779286924702272039747960829744989295550498583226501492051628115076416392748e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5506675897819312444525549935823408506042141456220310967658782559131651991047361038470264508397118216e-01), SC_(2.9639076553578716872711753452900052027236578609447751333708319665997262247754910375915133116162956859e-01), SC_(9.5570691863947236969442424380095058040510410373276837248763187882259455735494554951739465660352624652e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0002523398382543681800206047411849418695493214830369734129816803359453528771825114878762031453647359e-01), SC_(4.3583778885310102723058054463900515598713236239557026600910794640200440805482288047647589880611490321e-01), SC_(8.2224112100382522609932455779878309159269999814419709511222542298546446627328878701723889492921451857e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9561697298690910267695558064077766360534911018655431841027171538674183505569070764570479021159132324e-01), SC_(9.5530655042350518464541898921176605033748943044753169069081873647761174967852998814561576646304970337e-01), SC_(9.7056332084102464505481812088428585524040230132487801319676869202426346362046456969139441494474696356e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.5207431450834327054193903400431942384143242874532857303832484618122297442007668295686196371374135211e-01), SC_(-7.5815505561756575607736141029815029326617238047102909950205264617958329946074883502155662164529332581e-01), SC_(8.3876894425574629158182235563773283602330740702959357350648248997894678722425718913737954796528549306e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1235982427664551751829001799194987435282300628949215529979833897451333883821902796791274236613513175e-01), SC_(-7.0181442045354605237259676711891065830110305240818315469574742850840925423770807258624692305683915004e-01), SC_(7.6397177830592032370220248458070749718738324548514924173943617772087324512803480619530278060182723295e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6143844009063285164901165944361377387998032971936818485209064897489619923190307695665020659123500095e-01), SC_(-2.7502022819438315815381856063612385614341352597910556494996103477245179891200648759424635924481328118e-01), SC_(4.7837683766226543752651102357163179377431021481571870226311407495749951960891414569586234247226477022e-01) }, 
-      { SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0266789273367661138943653340328062266389053034094918341344781374557666512309684552029550514807038668e-01), SC_(-7.9799211215897971548175796169872890746829567015373564770946213409418853442707799311232206073901010070e-01), SC_(8.1182163315848315060591347077881003111492572447659943409549571110899856686261789519288489847500494391e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6834778206022232667776599763459462670717771858660232869312528460757136189146070886877283739241268019e-01), SC_(2.4960483364520039491683531768738282821122002471182623021779467285026182210281935636842976195009141303e-01), SC_(9.9241071213550529394758737916398026721245899214078026141721998009371981985448875328424864304589350800e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4110860151289255582558784137824904166610718063095938521728938906354070405439340019359106455077401611e-01), SC_(3.3810442197411084345948635795737877761548344879618587642887442190626626171688736883665440979677925052e-01), SC_(9.9183875357931180410280312006655259974108990083284570656558808381510663175225169636095650958014122782e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4511913112683175506790955304279732843753796448403736924046364598374533065443802078742116170511576258e-02), SC_(9.9791693695745119193010371907034969522127686619966949408435068833888554016295560514181735261696113761e-01), SC_(9.9989833059380127364456890934680134501751454926026260704239069482460978121277504045656166455476660914e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8696844379298289875792729444655615929977189927083885338621548972450163795072222780796372670825687639e-01), SC_(-4.6183003336233356781931253849819847590022681001496591696355223648051326746576546312754910540565862449e-01), SC_(9.6191907804053964402661147130676230734290656568476021914117959986635158006242799607579106329825936680e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9928257618481559151783955938799972633315205407706563649481440783518627214257577052518241460730944760e-01), SC_(-3.7872588153415435835623003363094851898490467919779727254736816319134398545924076427382566589812248196e-02), SC_(7.7504536440118123498953772470744025283552550133879670503358671978028372082077949605023853601241743091e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2701748457183925810591483837991263336296631864552238895285120270469756982676649094531496105201072536e-01), SC_(-7.7900518229418943829725241951262469985498949663752467589718175499918860851165868903660992969029789553e-01), SC_(8.5967231701474797025494928125820473451437092568339296656433455295312147440773913824522518534960757442e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4261806997135142080432084217817036481910267151813067991587668680875384697051150333079049171764852872e-01), SC_(9.3947477780359071320653067162790343753173755477934065305751221895218763201774365209062506405863778349e-01), SC_(9.5820306129043441160291657104543207862445498646223566816834402814866862367349904220865403963413806845e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.1832684752345778110700005116411589206453010034043965479722855805407063118426896172154156867923434996e-01), SC_(7.8592105814242093768067301574861285576722214358281880166901660581513496083105636219233740977487403029e-01), SC_(8.2844166214801489908502319091146788454806214710889442411706037645998753938654872393174523203717676420e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9281425834303854128560218965534040739949827053526532026980592881553542689805409968427049792121981322e-01), SC_(-4.5042502161777162363063775063774245349536708712856153529314394800478070032740873290690225106463543594e-01), SC_(5.7879231769061342055273986699571534037810237382493737586486451127796177514661109865221934707989720140e-01) }, 
-      { SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9274189011718790992101165193192556513469470047834354289955223536185935578171428750870461445727800937e-01), SC_(-1.2026445695446849530915089795436473519663576508406158584824903552043701790706788571374654865502523133e-01), SC_(2.7362788765992056632769952088614784725057580838408173499315821831555215576980105742320453775245488114e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6814236833955854983220539812497431275744279899792857145102095113729857268227212553485268310013986664e-02), SC_(9.9622451700554821393152718469722048875147104735191760070210560484655209249565959152741966686654084835e-01), SC_(9.9993923097425287563884901121392838737572346332737831389382542365496000542740414695585089455418210302e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8926980088511791775054115782139653136995321885260086536145064658011406616561464849165705079242110845e-01), SC_(9.8192512060386143105993402739811080881564982680268751987488245789702929466675062817196266752291366143e-01), SC_(9.9967119740029564252316520623600610677626005720075388824094627942214462645922884022097976372835783112e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9908160921638027804641309903616079585634962657310202503129571974422627743160465633137246808486024054e-01), SC_(-4.2847848552850425003613151335319264305350622566652033434342676055731692214494611298524009974991944009e-02), SC_(9.7531207591886081797031316476844555058679596332884233582030283412987144974089095236709109167440508078e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3949846968910248620911834180432432223320046459018429982223637910184007523777810333423856874567140651e-01), SC_(-7.6879236941146604274253915774939137120928536384549446939674389528157953207327832985257526700918923148e-01), SC_(9.8038895526663558561624544529383519706491281050224577824578214085572675871067443909437967206316317703e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8684100118259816529781350234103765528218497055716405339633473465749200405130718517181282062273576671e-01), SC_(-1.6169365598231517048457880534222065567782374760682944377466888287656804160252913942212230871008864738e-01), SC_(7.8139395336157016565072496682697996959068077220382069437819056426590844188813558032018072982044202136e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4736155475368567110643926243049367559923415013405283766055425467511520678111354390005167442852644665e-01), SC_(-8.3689624708062107733215295615819723432948373918533973635780156166954196362136434252038099532280480058e-01), SC_(8.9505871230937231832559096975716226426776453981901529883728024071814184821390106944922329601865098619e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3877348694410033274900433884973824067030882147557348614564799476042158225143966040629487264525528443e-01), SC_(8.4245066904009005498765013613628519161402814224963755819982209776597523499464855395207543982694188032e-01), SC_(8.9308882283123565901599395848425019647117366099204928805947492004286886876233512016485828656546619163e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5622745866317164473510845776162533227864947105408759388120253617617194708128735419468767291143248821e-01), SC_(2.9262441336732716880291603154649711851757662763044926572337121778328437735336001951206523652651065465e-01), SC_(4.9979634478165670083559785578402946040666839552446785000065775030919730605309049959839850638072350388e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.0884139299144661305081543115863986602351912235275408677840659838207822677641073965632881185488393433e-01), SC_(-9.9405912860940091871949084763554130076165536813024984390765976546110453818462507570486785694344137641e-01), SC_(9.9504624791174310826968157344550795613553323643820759457294379839988952075868819433018579518780433713e-01) }, 
-      { SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9896577690526427353061190792106723138470133261364509629452975240660551334420292102291509649494124385e-01), SC_(-4.5468412904584301042401356289996602467454642509858661666945301740955322667899397226404366996186091581e-02), SC_(2.5146746012339606135081500313033279983223230018276580199581435797368490038637749546416987838098593525e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8979951751271349361329717104627820415987097137930646656799969180126172044689169375802337094220305816e-02), SC_(9.9879976187744614954249873544202457615165542401598871230463479109573087123698409990993185686299548466e-01), SC_(9.9998065681077067931080474499603903613381832608534725738523891945209206719625867563696512771673607513e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4486642790585155542776713581487226138647244707482988166119521026050605402308789849200261572943295003e-02), SC_(9.9851449952287181331176293601409708390103659481205137027897994507059776058753433488034697191916870103e-01), SC_(9.9997275497548174758836470802361710736532655708682336503401968007411452137919174555365074622647541576e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9597882739369444790852490764334997147464298934933713313240300652642735331085291878503480420894191843e-01), SC_(8.9588924446503999740795961963216399530602456498085254163627013854849586522840203661023390529053311392e-02), SC_(9.7546710656069938493961743706369248807161427889163799129993853637301751204822674448698496973759808748e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3132547775332199707770094089036878949341154276949639831912312640303453535859877952677246903492168003e-01), SC_(-8.4716777363766861570764719605104081973652612625540980095174656643683330323621069170515474273074371709e-01), SC_(9.8650403203500720655738671549901752119944558110590357816811624326292675349650119563870699134430474348e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9839528997817481164052949113055711838936701984244935881988735387448611544008820426884765706287674810e-01), SC_(-5.6629011552350359936085648130604464999884496312041367561812976698495586874576681035682661679412745815e-02), SC_(7.7550248604888910500163012383755385519854934094306855689157805361893017495261919344494034939879756831e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4266814983295747426951748248127931750574357319496923222075560779808924259089037121008429067813940767e-01), SC_(-7.6614466596738981795385009370194823699145567177231072871413820510140180290580339006369889963816452117e-01), SC_(8.5196616726973012992863191381501468947283658882473777352773459959208927734608382733169681144268824164e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3449628493831019968303272694849759834201827523296311108358912464482695098739554555794390017576443010e-01), SC_(7.7292591132622968447540095207097463874364060674837099643420876759446621119530873028188587152371782855e-01), SC_(8.4811653916691626191498677474568086006124061003301489518270469621840639833868911409638969364375455559e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.3334805261690271834432689443472462276611596647157762442791909523632614252802749096621123226033544577e-01), SC_(3.5897271856818784542872874264322142749670981535366987258319930423211806608978149830807080580477860148e-01), SC_(5.3410369503742296171313876179881503515338796331169614768037317091800794348381699620922898170008376011e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.4075523008705922320438722844409241813586605820650395648747697714887618760108705260708526509757587684e-01), SC_(-9.7058586389135462896471244434970122317190236639120266168470853111571792244330672952633435334550593386e-01), SC_(9.7552241585774903305764397599702294819686980712209918664412407818208487885001548746829271486602784027e-01) }, 
-      { SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9678909746450010311040375609930548786721312829850003347647134553256479376140041895932118885830903296e-01), SC_(-8.0071812617845202072200250641988711220008544976613597003278009183931824267450019017505791443616095667e-02), SC_(2.5944889355661670030422550872723352047505478163143538988216900437521459771871070293328125020884802244e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5207439704134228047204314486507313036215735069107666288485527524262340607820974822934711454420003067e-01), SC_(-9.8836904937604768475003980087848052296841413013458059942492381302879300091904145577042917566381678912e-01), SC_(9.9981351672966137538157415232087703857391713918668706141611529154125197261473405488084506842167741899e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5507297548929266838110776126540447754029701508059634482467232207081757635991721439676564943915973358e-01), SC_(-9.6692180509855020107420442422105488512896863109637831244811958564662752819194952065452181408818758957e-01), SC_(9.9940274499740405081525070486224662501302066161285266636163919450345102323852538614245194225366979917e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9116496448216395680569778473816797336045240970718320510410492452111231747211761166684825899197535863e-01), SC_(1.3263488674956774730756775160932939266754190113448551582905188715106923009372092142223815757917442750e-01), SC_(9.7570662857424879310703916044065233309790416766959585948782020563712027422818620743222861003406685510e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.3296807166173634608156367600433463515467772846462367773771766986463615542503764722665281659886648135e-01), SC_(6.8026304171583195922421525609437755912210915325282532525544314907699392347205573933187371998126686315e-01), SC_(9.7415593244374259917082669358443669014956984339319967191486717197343759917825920424497168122299510211e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5858961867945546957722266464564314300116355172875799765747547664276392102709696703911424884089935729e-01), SC_(5.1266350240276248028232580428588347284658552374057153955524128288999460718123927917862157558873103170e-01), SC_(8.3977336468050303890920245740943701834120526885539671891745317343059450876963309286548685621665655979e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4786831662830835288619459510853702112998979463628482224592812784288134582441963022591234798464681327e-01), SC_(9.3754340394788496763185810339149240332042712880445072628303538234352087471220358529188902304696246907e-01), SC_(9.5899692045544795455088644537712764764638130774652803613532908402918146975121904600328379742218781427e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3664398508976124433489819513770849928408419855391275723063941119507916803151839449690077933961455663e-01), SC_(-8.9963438700670638612550094664851504241107712315967384818280510560089682637279155416190905753918626557e-01), SC_(9.3116369558706107111120515262068608670685042904105246958990308010240769152306249948165320902364979630e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1994257429306591371166743540126245348251041008682642294873698861087781440652597306023296119934041787e-01), SC_(3.9205313415791857675346069880731348858647813015156484986873510248261581103755353853398335801658563259e-01), SC_(5.5285661450696736453244663394739894443772884607841333935882639546140967549842413556909504792246626445e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2737093158567720094623815297973444655361477154043027640111951812939439309043342217883326967269821849e-01), SC_(3.7414322825612281345021351952554034220264105662542785778147007280874746186635192281544763309082942226e-01), SC_(5.3153199228812447789395563158498134140056283833084915582221514138460597183214768948843778924645944394e-01) }, 
-      { SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3163443397645219522190722219967645863302428319090031511398861046534414979904060364684679065227713794e-01), SC_(-9.0204862142005833829530661009090961892600008096400777079514049013928590521866371410268649079387073226e-01), SC_(9.0835649612240474327194980377973022405243119060594877789433604588157398950567201904084032075698643405e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2367002487005488956061718802856039685537641095930205411285324673161748344812351179966817436513693303e-01), SC_(-5.6706938740383716794475647959940664916417970457614375609639498071373704040320751522900452966972961013e-01), SC_(9.9451487647188136251623321355538719213753690995802495053413195908649709732240653465071682124628696324e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5972005761648125856814150089991111644355252351454782426021072528692811924063835093185222049756352357e-01), SC_(-6.5025028570175222709041509356077459957994257581181453789335834984351850745217027368428920487957916379e-01), SC_(9.9468916094071290584019776796156801457566287910782379977456934050170634093543284893062777847322950414e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6685221274134811419275621463822311529060337909767344745606376170308421386692333813736268216427916760e-01), SC_(-8.2381950020027895590351187615502918521715200403086409853085040370570353556299231210556864254099650036e-01), SC_(9.9211970230092091979012504414703268649310211292156159220649131309702506231543251837709874809832422966e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8749669776549004655303231075761381158450485549128692976333652068013487094642648615544422102584689997e-01), SC_(9.5778162896034838828157701538154307711826473973262271911100097171457014469471051639577420070759881409e-01), SC_(9.9606755467824915319061297155199909102240369386931258701377316809421592173473297286730479837180427107e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3902327548422347645783982456761152740550460220090446256861284200682660472946370304104763253754356071e-01), SC_(-3.4385358526396106980417242922320059655138856582579212585073627833022318425818257437039487776970969063e-01), SC_(8.0461262571161835165093601515758072932904224960149399538595582391483979873324536342421387355644982655e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5870838869295763466193504065423477892636749596325309113658455373308797510557911097924855923176966014e-01), SC_(7.5239833776100771138451138588635229180020049123202984794447127827063473465933263560868337520582700842e-01), SC_(8.4379527422052420661659836938275190906266850384796024731993225473566323420783157190529314606310941811e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8869959924624129206044846023230558572552834892715334629620983614908332228303103623142427103232749868e-01), SC_(-8.0835189233855010451209116995633974332525172397027045841785405869013526716285166487872840845120503551e-01), SC_(8.7083857264742105033706895401400027767465209209810019295783979575529903431715715639888361192476498265e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9384142348721629211294073012228459212265761357756200919229121291997318295390748622885251418713701905e-01), SC_(-1.1081166437204886887892298046734059397574225779482496551574019906102970305485018892828255524091661493e-01), SC_(4.3544906192189495633440730821800227012996504897697408731292036355672163642648287143881574236288454679e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5141701158840170175070956949465856429665871852421922158031648548813027018774644422170314135413986294e-01), SC_(9.3621903631910686761492990852625497909275626768588240949561585258403009925559571115563759757459972308e-01), SC_(9.4708739159236047917602470340156103422899067349277155221815805037702682448752589111807531338056412109e-01) }, 
-      { SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2913541882598566186786820998573145010168952450826920632424672642833020923720860846605090372991938864e-01), SC_(-3.6973960226497270482311003837156717720450939012908135481201117183944446687995541669601570624162471705e-01), SC_(4.3545733568846757433294948816819366923985494205419813603777535204760987825242992021715086158996751478e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9062796376713251718736285660669447000880273852040532467639595228539032539763060039950453270500622329e-01), SC_(-1.3658783768178184578002250622895642216473247310478769692200346045923057756404020275944999977052001840e-01), SC_(9.9205604485160594573033937613719463311394133685054261107286316673579147434317056469910120006375924868e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7083434330817041651004084793223640321456925602368568038541225876765282144870483030608693448908872782e-01), SC_(-2.3975128331959665073776738916203880428275094384914288453065821249828514683542602862795329383149394840e-01), SC_(9.9131275700277001008148579339108993901364925540699504531657267402620207607735839219600525624974854842e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3474096255842732949637069244137662761106355834411140778862588988774278273364516362683989240966464766e-01), SC_(-9.9088085712099034602030682313662046701200168992760843213934768470683441389842579429193463992239425457e-01), SC_(9.9955640770553631311212590876855542101627638336329905344328232846738996286239562522822156466564457582e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8526777164605684176032415039634930165954227866088211850213035733348596211563855263674783341663400103e-01), SC_(7.2829120627894972187814905204253466440316419755234404970786913822762271113326363435495756080103894212e-01), SC_(9.7744785887872058261843792954458119009359625493189896106902415786468788495706011670822494637263225625e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3425438550691758345079464306324722939665834325635045181145666947944295568484156355418095181821482818e-01), SC_(-6.7887443416574383308627052272738770181519848931442932353893946113148339302850990439823547206658063709e-01), SC_(8.8567140772600012339824022172488197034041880085936647000316267224893522703020776203869045551729598922e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8160839042804485807955841365342438302737238395254132417532611246597049694198514367710445092705531827e-01), SC_(4.7198161608994054489835503244594457061967016821067810362016052496014948689656916945278728972055205256e-01), SC_(6.9576750549829011506379367663608709612802483215688800135986759504888933129590663652175456658299353392e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4164148193577940051925589526856387854171401748560269724735405434030767542201032627696130195537020058e-01), SC_(-5.4003668012917892634903273341312968327131126584829748758738287315087104064057259359148361155362027010e-01), SC_(7.1140952664856991712787861500873006936037072522081076384831061003683402023160545454033608142439700866e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4562719246419696499137089508078763002529401055646899406051071462103765423483377320319371419745734241e-01), SC_(-3.2525253707278071085391628832837509266002648060378787788045426159965638277513226354651357962681188204e-01), SC_(5.1607845307528649750638540692042533273401542577058175707962735226183182442326083741720059287764011422e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0316905432303891462677788789556711108532551099990456110163822755429680776343916476126648779498671891e-01), SC_(9.9466383579081120900298974669536243693390466504092779739929494666047958868333667191484590866304079976e-01), SC_(9.9555025336079627227629985898537362596456522053976829048453787348767200571546664404384150067503193381e-01) }, 
-      { SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7909440573623457432062000106770933064703577637930827938425248656161327113763813751881037315656247436e-01), SC_(-2.0340635352911095704136834005554946332812055916099900469135612040726125794635858424269211682591855641e-01), SC_(3.1643851583342783261040015163302268375683741005584660326365000866395922504348103604450994806966484912e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5365707001719464446941328016841831758604112026417727211428206155639572994385299511858233885755938253e-01), SC_(5.2083548919947692094097221884793397720937918096375660159202046045902682186176610898488385555402042257e-01), SC_(9.9410701151732099827610815983835750178613991370605218139731749308844338315380345039692926351074894727e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0396936681725516118422818883663971125142315916458330895562879838249162591356149858234902790592955701e-01), SC_(4.2759722152512963154227765838314692113238268405326278442226501115723323566880456842654699046349072429e-01), SC_(9.9247257811105551676032961833530109301561357642796073682346995657833498553574803568079308106951340411e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2568786226302590424593506492178702024964211404123708409749944776111228580762055147353676507021029603e-01), SC_(-8.5067753671372438881123235489582164650713558657256447270082945631736442630479588816823726696894974727e-01), SC_(9.9322642998008133009528199804177239740750503305994904699700389360847991260440161730258955646731209972e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8856624739233539139097219386784980079347840956131769346210749830607884170935524371651547632042848430e-01), SC_(1.5078718286590521743082284123321138081079422188531375194190861660343004912112274840346366371496361237e-01), SC_(9.5246645751908806298801327509231874287138935339535999431303087823221873398544733549952987060977880679e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6982412019649632062161542558245232926795203587261883683589570440200208399000756207292159445594423789e-01), SC_(-9.8547438738887880367841314924802942018580840275167984686608260925306449521745703245286770430107782769e-01), SC_(9.9421698779430725721741428430411346809025435127240270398590227071454111152205105255872866556879786519e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9818658961078077578675972970669798376188617073113909162665712241252991578962736820364644887632800864e-01), SC_(6.0195783250977972537029124727429263670797535804255899789568375500003967198833150304623107640441313276e-02), SC_(5.8191996013124072261806101375753588807194976705465340082444646793449392660649632657756152148636183167e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9022828187136105906196471291564661403216999556757961785350022987381939378971005699176778462832894500e-01), SC_(-1.3945590622878728025275854877999384343506864919871791332943482097212062454797896291672769010179047126e-01), SC_(5.6242410128269651318638171879962105108484764950203276397137500430679996064342827157574945687032422251e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2225293676454039847118730433582317542163291424397756014069541407687639646436394282675749314004670213e-01), SC_(-6.9162901568326122999320827132211815197583814088740484133524667749619742473863985710935207989711357306e-01), SC_(7.5631229238157511512726921373977239294597026454840710311514394398122215634666408751297112080708332221e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6919704659039880874104416778008264328976415154519431700721206335721748887374586283547213989879869821e-01), SC_(7.4308499704588815369829896587146266571422905434113689822016960417977298702809469111464391421393157846e-01), SC_(7.9145423960264861511754592359292301577723424563365416540082864616725536077630976832346945222872767651e-01) }, 
-      { SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9985839569062744995928782846034896099475389962834323200371629156589152732329808666213597004256925246e-01), SC_(-1.6828207479249452270256743531578358888618739675818335576364041725962045072745517542819807243357365933e-02), SC_(2.4811500902814415099421134839814839535952252216355001408696023657939687982338280967593714006707275461e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7036961459445298652770365297301720178848257840545640891758154226512202840739891134316480516791739677e-02), SC_(-9.9963443453846690181960398703795842128843708482823352311391890992732287276687485991931020863560061815e-01), SC_(9.9999410608025568418304767245109278077965678455924012818036381723154626938361519854564227409987215862e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1734915482199356102130036278032201601634483451974860767412689226690706880940935534712712022144078460e-02), SC_(-9.9665410428649604191931323210153286395288532319830878052000669565077331605137318973713012303054678671e-01), SC_(9.9993869022293475410189485316834760785303971582466027682533179798447934328845846384682182793416357727e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9995218373496773263651925578727064401670607131470342952612607571530019811079404407381908664393766975e-01), SC_(9.7790717181812860926422150641412403956874639089016646724060828887361930395181076922422679433611939212e-03), SC_(9.7526848655233394716795552507461466168951466979791086946976388120506542592942753981208637632441756244e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0063055207436460764834115746422976632488080032668076636963831213632189271948763173884625585587269580e-01), SC_(7.1352423189403390000873839748233370773517976931635994639101499750601024513038405989182990240690226540e-01), SC_(9.7641300325014709214627720331871351426028634446146550972861679142906428089751954497725756354213272840e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5629311263560406562094673001634381052191835088565210424531588861173882757186208678216556508550679430e-01), SC_(8.8982953163025104299147108375948216001789684883235282506986645023899414807723796165371648531014475864e-01), SC_(9.5746748699222340507907981437994911748902154858264449133550586012444476527797310093949750934672288837e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9953404483308624966483176051214847508294522252026131907613636431223482652177643759261486975328029866e-01), SC_(3.0523650168515675894001852148723589874270849466598069951938747857113554940361394490823395543773394233e-02), SC_(5.8038268943952965692251653605728871453525294638209731912241246940641332498081284925022636386294524695e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9459247800658676097860133561593808854776558809024148626279523955355290381658953398402930347507821901e-01), SC_(1.0385471916440403216307539217164608185195547329915757301062076486879434279879750738514700230252212763e-01), SC_(5.5702897854142442809611654478963959324261775797147550071864942887044712808658131231637010349995702522e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8270115775193423620255579638055734154142840720846053962016385963039891369058232571134438249971299782e-01), SC_(4.6993474664403664402801695571076121740057255160045194624946246537172391662751582864322860663846755794e-01), SC_(6.0060827158178863368404500172080102632076625684813771196020909629280641279574615153270312721676292993e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.0499633309357216160837947685508809398255521078686485810289070559124369255099465411452008206591216497e-01), SC_(-9.5235352511526662520363937890584200804697113358196926071621691184261145069006498967839187367230278540e-01), SC_(9.6041410479017780647642546421853134094118233510049076119516206412560578636505769948373386720382050372e-01) }, 
-      { SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7703562086186605707652810260085804979481250950420318258041728072494841225884138094911078872313703606e-01), SC_(4.8042535293158825529589641475682597199231357338121232115205565947900759506420661006157314061468657855e-01), SC_(5.2721559756651726382324256487897356272038238081316030704213375897027127034023294653929546320025247369e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9999149217579438025155419990378050503774435663431440953044152660042130222829826356772642068616800226e-01), SC_(-4.1249940640159451218905143653088260520196509809885200974912119735128876297229127837040396959124726935e-03), SC_(9.9190454510523192870151020257793218111789942952070638913195077330681594450955229828271818098523095175e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9434482768426277476649034779467733059368058898480629473319245010863119376582776653994755154495576583e-01), SC_(1.0619964057167881835341514888736790094923878910656293614977154420369967365183882337460116321223340636e-01), SC_(9.9088494994688427220084094311943729183292306647285928784964966773416757025282807085924859312912955955e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2863923780197472375944729124012739432330206691625337430224005433942015077316427862679405956591677094e-02), SC_(9.9734189153537192292701855468804208804195911507161872562581122221034533964836167194345541261731262046e-01), SC_(9.9987029950271100759091086168773309508042475821354228254985342328629376377136953466595469759241932790e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4438953143877535562212080854310540201100159071875241724085078651193139555040088765595284332588609031e-01), SC_(-7.6469741190363365029329825419758457032026733632510013400465585566734752595369338949010268046961883438e-01), SC_(9.8008476769416633442530577739220493732979907125425643755174397779481355690658870638758907227004465396e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9387502689389878225183349526237932217471297287328121519769701617770894461916996339991668619614720106e-01), SC_(-1.1050986796052184360390211918956482356707307302792124668112446870634519675064841811303841609817046435e-01), SC_(7.7782083010783148384110038999967915981917233380252884615756446459464833713263012454253928377642176473e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0692896438948333078582609551292864727528807834406627454741719659705582459890889300047150852328383914e-01), SC_(-4.2128357854468915494007141925104755456992245674324379641374290838680438635975287956170633686988273788e-01), SC_(6.7381912240981059330307389773430099004172998609294423672920782115012163917779546323448667567467913871e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7776321201636010382337424408562096668543234507605495641318225337144791625772419859562530121151790673e-01), SC_(2.0971194822291466346030421849595858014680805590559492690127261632363629066019576649612096090094549878e-01), SC_(5.7742960193439094700348356947016724682361321289632632659151235741183259429995820997477679950807256189e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5335552637509468619177212910424271793500604536736315130170091868994872898355573407901286288639274304e-01), SC_(-5.2132940220659440319333211591248886524580006933686352224178661371782672213885596221974167956318085725e-01), SC_(6.3445182831800375269300932933670770833130898600306348885566817247186267453097547880914732346671069865e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2552432416186685026934526193128921379766826802420069334155189741447969109871574924231483351424206599e-01), SC_(9.4553366644396106872879025738016398857917167142462917144519103981246913164050418116860896385695109638e-01), SC_(9.5477600273005629053462961893870689852992588659840987337775533495567475431257098929765560217201525781e-01) }, 
-      { SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.9412307228568629478091636297546153976117178431143042104414325984436672903094560979335786919432390159e-01), SC_(-9.1905767168991723490423535241594951632963991958559280799910799985557761425472976757206816773545655546e-01), SC_(9.2422301160881704148508838860716761915357124551323944774087944758929470657071593948190980722116431319e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4054705213152072851451664130651061216499217259757217431721599006205998223273563720851776196554659711e-01), SC_(-9.9007400033388392914671454535086242072251869165129442669867317682364702240378428827847175171458794744e-01), SC_(9.9984071853366842614471458726841084906264079357521344888761890568442619129819452826610841761945249390e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5070640492058129942565255217740163494695763216559037381456171424195061110398681756028914124819463101e-01), SC_(-9.6806316866813889172199931228900862951312842168003652810485498962347027876607999917857526043808893858e-01), SC_(9.9942302452559713852269084116030636732630369591763149069010267256421389522467628458268739532812633610e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7460959847396629023213294151850600468186754526453359707119955774767291431614264354511495305616871082e-01), SC_(2.2391098803411637082502445867797619686052486034294717623183478584718412642662476193997851593899862294e-01), SC_(9.7652107100176220018304071389988193041833109679443427832086050938061220329457600374867819614433504174e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.7591137819560965793227178075846254493991687812511266984816459225474516690755277726181572540400781692e-01), SC_(4.8247202773577212421607049007306835524095045191215664111886203507494519542708812099117851390243407605e-01), SC_(9.6288079930202121551356736451843753542939778244370285463921850847493493915725115345472885123365413983e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.6250242396649649980482066020190351615612321919279456557494609907194412689120822625415608757186732226e-01), SC_(8.8661801686245645800217768700725799498166537819118235942894900353237994345457404176820430584219016246e-01), SC_(9.5627540398922768507958728734673192109735702301637317713655951281056100713965361590625156345008848052e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.1735531008826291520919245508896005477690524195845718339880048475212741686661323687535843820697763115e-01), SC_(-9.9308999148822744363057759901009520225182513004952136286524553869898571573704761432739426689545184600e-01), SC_(9.9541866617977664359846799474228301142404409511589411389238630589212796142638172458066619231854538725e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5661560264047896550977697577574285271994983541443544067356972715404806414952219948705677776708497000e-01), SC_(9.6651354490325887257750254185816231220218423716636053686841904330333698328423906111679391851744157820e-01), SC_(9.7677311539491902219065627087092296908401907255979252384756489646051968319678552175412452558572875080e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.3043688031022365976100265167863985776533246242764453911544714145699594137367180026912374835735577553e-01), SC_(-9.7308727470504497158374043000785726585723147362213332885195842776034698222933783780401814107209214425e-01), SC_(9.7797376965032175821022437157898388837314600109117623736975241337618528076029566654878957935590182792e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7024515945744297738657357466434755079331657796883714801833862664891641843430559561966177382852691399e-01), SC_(2.4212461780950951071551165255952297503000013061390990430320407464582844014750946659296356182356525586e-01), SC_(4.6330574762904332411829744686422163790342838342235753322328220006082956185458756739898418452935999869e-01) }, 
-      { SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6271921666412527706611162998623278828344436746037642935689292731054871089839252562699168099269047894e-01), SC_(-2.7050269844423550857864806232371501929916695397580524032916105445727409203649388936347088607548210605e-01), SC_(3.6052997174588038100329734639411992177585754440288098151836194079410246809516008674605501002506176314e-01) }
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1058797357690320086682997888107252211628291495151688601393407863373061954395848396257429511756176811e-01), SC_(-9.9386633915238026812869743952282655015178929533806734450981604274006648191113417152643248132020074274e-01), SC_(9.9990138922139577345821742312959843927086669798900631576940452344894647029651168866543336495621319962e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9796027195728077189442848498661232305049387865637023002287165495702857395230146075769449539819678763e-02), SC_(-9.9980403945336507845151345500450800737097833473134761034812701539547907788852267602747381881654129683e-01), SC_(9.9999640368228571150326548705630160155372276544820513372782759452847671460675392468118278515564642670e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4524463054363015830543554229266024611315133648646726829860103132985305860006657410579310878453671719e-01), SC_(-3.2636266396209619739852328880763978392918068940083223909131243802010656037702645968281828914985898722e-01), SC_(9.7793033147839850499560648584765033296353170435094191917820984988398156187728059208365609303718763468e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8467092829206275416395221453254971947309775360749050985209931262282264520459122402381792953068010283e-02), SC_(9.9925986748656589242807594841179280186636858779886436718703277243900358292074844422479042190466225049e-01), SC_(9.9992973546117087872258976240789404601766963067622683679015332787486976781350082685530756477017893531e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1828487869642382837142082205368890409594444563859603885036504087100530651689815737374300479572152806e-01), SC_(-5.7481288894454945115324043802657481607935129579981996144467071525751961910351319915758240211691782206e-01), SC_(8.5571342814553735162229894739444873282853333740663537333659164564589208017713251914590680386027272809e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0342555778181684908553725700040860110642531214149151205515131896190048290879021057059409802362096946e-01), SC_(5.9540521756445540531188114127706021212880690887199697020660799772318324844598317460087416642725615927e-01), SC_(7.5600167963587697285196939810169457229824831904454088987922148028116675585554507425145383067593756070e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2923808769191278344096906576129452977508979277324972114028585485897292732749175191104387817153243622e-01), SC_(-8.4847336230208620189522999730668948980498026956351676759653713074643763505826560196595716137493813219e-01), SC_(8.9705533240946393665356057247371866574922627996248245980741140274917656623741748929349898927165638735e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3588329433998778344118299461470119260462800471832395414994779852496041561445544177910644873466410470e-01), SC_(-9.0000319650283441310099684480078605946721143546738341042331933310537915309970277408204072796535470377e-01), SC_(9.1875870906845118047635806822648200063819834288643294354356983053626866318919800547192402870664676236e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5600856122085672092800268968580894468432579079804656774052584258946328842723868281852714693291460848e-01), SC_(2.9333876469438444648579701071867907567539764964724421796135027276816072964646665290023055039395020032e-01), SC_(4.8737075577081420166881282500675564846609614724320216534645035828942396447404446035830276248915799790e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7736452897241769061181430418007365494795330898556587924749704567000625360724157676092701517939511727e-01), SC_(-2.1156223081288422793211063644770138572453563413600394268502697586678182945457777132434950354231163677e-01), SC_(3.2141922402480394843964588019150294350276272721151544568588531146246464930473505445135251473893910091e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9634594511488441239446124536812458462568892642529680265004423990558267843732051305555937342925952892e-01), SC_(-8.5409353428812105256571523319257903922757730296962059795625764794071278796936359904999417711418506963e-02), SC_(9.9196370140536661517806007451248913316445364776565729227577579281057604045077901201671022992954940866e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8507961426602883228803019073961981958060099984011753039084360078720386446123667023988475150255949526e-01), SC_(-1.7209925495914224056702706138188187847064943449563917074969927279924070607243598857996086522477531487e-01), SC_(9.9105478803571702730047795909209167869766318761675764394396722003662904738763622827899377822295432355e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8248612785073414182685509102670101867866606445715181205154091509183064961414026941361152523421096695e-01), SC_(-9.8320842812805745037945796017375413735001762909773273395230181538881053153180460745843274908711290409e-01), SC_(9.9918618660790569357913493985971747365339871345709645144590218630847755475249250020453080799416154091e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9158838874949604426827150019504117982370531426684233581077142421174586823163566938385360504094435130e-01), SC_(1.2943132270504812677590848413999258821957368076167066407580166536160746634327211207828164566323979708e-01), SC_(9.5216807427332399209612601388142889559348170701718081235058316586516533919961845371369694752105796844e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4850849856189024097670989535486539667872022677162829380888596814546374460520548474036175153271561409e-01), SC_(9.3730562061162150476751438595734314944960838837159437927593351031354238223322792887550880643854386618e-01), SC_(9.7541351185979966500632289702714211007616769474888190781321539444569874004850576581698447098984473774e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9768647828943160251387270175978040354991051978569998213156792178899072069031856957855604912863677927e-01), SC_(-6.7983020221460620602477920740337096785069318374339062937396833159665852445264612438240658448058446372e-02), SC_(5.8248896313210669614394305122189656389869009767463887294045928688078276659240087367291744920068430718e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1666788045635083193371938920056375449022051643456650047952514782286715843857567412246372159950161759e-01), SC_(3.9964984291209386199380881912105158376718408574530690430179110562688471984148465105325478026822099931e-01), SC_(6.4352467823650631744048456295799149574644278344437481712696368654316089787975896784931564053208489969e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6177046252416079555508635934682224965776227840898130220764534668450302789945037304177484207002111431e-01), SC_(7.4970651253044233646081247800563589896058506359539248199555934055757606449113476755285508234546147573e-01), SC_(8.0043000495681302502202318394250860224011843001834972620558908558545445241188040905957841914651309679e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1162702067722820974181218645132596905845071555268450086333168727109070541904086340801164800949228836e-01), SC_(-4.1101846086418129416964169549534333473677856285816052126950157698922759495871524825487291772477361094e-01), SC_(5.5378739019092779516643345615954795852701624863384590572209755287128537152072227700404247969883944714e-01) }}, 
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7847669401956797520765296060791765953322345138944187516386700694418973456687058302575886514423462073e-01), SC_(4.7778520075913856591407588537681940529299391433582939902608346698041301213222272262365837200005720441e-01), SC_(5.2495859897413680745296958425083017259125722923178059389226618992244314329629094407200132362457267991e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1215063872819339944338796668283511740964381708479698144676263852216765632126590041646227209364115669e-01), SC_(-5.8344780401796653568237512173126783312676925509867411666724236685734614984177049850333919234571133200e-01), SC_(9.9466763573814396963023807556320926109310668693939583577827334971414158421302798841901269607361008156e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6054976086331288037125322608257848444816810017465420845629110898722376190810025438323697643864861936e-01), SC_(-6.4927964795668560314267237713980719915991455923114876289126085678131101947480980783506908969590434871e-01), SC_(9.9467752343771017769896939755587427956446894137686630938344801931680613896887371931817915877777484193e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.9941013393828249562468043933256085053746533499014814474287338856196084573838173370275474866710041035e-01), SC_(-9.5412450534249445851367611999737097642434633331272683048477783407499681353395158460974738323907141592e-01), SC_(9.9780771168797610663602334889053920347639015008566581212273270194963843366318308150733275553306657420e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6719864943440637930669039110209116098037189939204590982866000932993993709050680857205265739773125776e-01), SC_(4.9796235040326246366335080891937548199238428693661611992997463196657958427036916819693071051983811639e-01), SC_(9.6362945111052285103631254630096889819955734117210904878248366677107871195046059356266384495429961450e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8985504234083673157036235273870644307270460421766787483340617817060806864573895864468342499948286678e-02), SC_(9.9508887540336024159212127845081277863814763122092623489898100955575317932908067435902261605351808347e-01), SC_(9.9803904782565583185366933461079009403715133227249391487654897071038775707482277358544512478341156519e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8814963080461870021198721661557643907886147207612907823072290890103839379488530932608574741256306236e-01), SC_(-8.0875213247594637653736743898670824540865692134900148467304845506829461075322553449605233010395774104e-01), SC_(8.7771702643062584130996897525584161842225801509545905752278792498355736903130315249715375102515055593e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0647797165225437502393133050150854956535918064874835574837305117427828927548166159140884257318526734e-02), SC_(9.9750132268368504887528599916517127108470497653756483100770737141575727579830791991377153519171149627e-01), SC_(9.9825848485771567319253605085194118133530665792125170554932334683733494030883559231514998309242203181e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4863678745531572249028636559361319516603568583034425577174194618149330510689943750459180738951154737e-01), SC_(3.1636726361375973232168587351640093871006061211862209384483272114741165780710793456959697660838176020e-01), SC_(5.1152669663718754175524741758899248228596803941718859906572791569193163612144128245007753346711955247e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.4264887617918849524643736200134879357956942688935732452170692953333779215082906794972968906473048942e-01), SC_(7.6616083294933972619350563463221611229931649144742889928427228832099686005900491445468128763555483236e-01), SC_(8.0960145690531408107414588244273066133763157040414141546692847015180810061045705598458259819692286426e-01) }}, 
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9808546613041965840046196289959536192227486683121205499477166861603034194063370479882797059999240676e-01), SC_(-6.1849836695200036094807404215676478633019573351952667039811041899895716285358240919485590148993900326e-02), SC_(2.5472760086339861464574488543833310778215775408417060266165462021285794335752325951120153764731430374e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4966422751625379709424397196181327681941954282075505658562757046004101068020104424429975902728224553e-01), SC_(7.6022127797484675684304880700570200971649712806496130046193870193673170608439399816639069149717860146e-01), SC_(9.9659116537599602476710610071061943810469047578048455307986076037531638338445046798426303504069981439e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8527122143766083756292027906251895281883472862014251117794120182495403410495593978224638064774672771e-01), SC_(8.1083758999991396133952481887026821710265824475035228564313643779820599522746236907050437330283667854e-01), SC_(9.9685152863411531148047481479363860813865057080368610501111700804786901169741084406071234954305564115e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9538827467074967652573934953302557590989686257730754974848765103734483247852567868725247631232593914e-01), SC_(8.6867166255078096364011845459175462764804387268554310320993700940771683001694175492879838583450448576e-01), SC_(9.9398705162821011723327363284558688239416916433882209763180017359226303026728259523390928152315921934e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7048328267428766474784333531078318770896026368204002097296995252192271271413723596463863226695827103e-01), SC_(-6.3746020355740932296330577441422776097658295318887088267771394052633685044912085868754739357242780931e-01), SC_(9.7140281567457348151725252357144524857351700898211156272574976750639580480487327897129940353683005607e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9489707372594851522162473111960554681341178696938108965252527788357394610960023032819629153208393550e-02), SC_(-9.9822891899439731357232788577442478226256087037111989978122214136214806277950413812618956766331896620e-01), SC_(9.9929215987746177668419877415984808839873423991868457088549916849464170470358478898906264042498448571e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0851380182681319117652189394641323620813495179407348366095225396694877833090395520492439673415179223e-03), SC_(9.9999524095037984164831846244433850921505553954914575039445627703759929148103300390549784963439398411e-01), SC_(9.9999684106737402177671981701005415815285831596948340777546473183770337862144139316364964273172877523e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9067609323013551572361341995022783618794770134821860896393101403036375903856969633583145725021127748e-01), SC_(-7.2316425121846084879150209298768261856157120759311107836994617705786544323808748280072879655863662217e-01), SC_(8.1694165255620344793335707939499337284433598036331198420303426473853309551944536616953448811537095885e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7546719999976571480647441022959095463511134914824399966540457384106652152918665560992425175099232723e-01), SC_(2.2014481989049180224060604764017765374296722270231468131542034314911604006424283862140195613531324256e-01), SC_(4.6829882290167983722222334028974448364279076667095839681946252410377355817182415381228439387619673062e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9679357821793608878566721770562817542532923332952225689879141200657530143640913638859995845857944118e-01), SC_(-8.6786873468366137317189975162473721637573361561709287939732505447498002363265356009436117632985589971e-01), SC_(8.9112430943261391741260625400178622381143267221644968928106497721629839677184256638275085668029782343e-01) }}, 
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2604841473383484110815454538167598317378087725571429802232357202786598817111171698646815534161394934e-01), SC_(9.4535307226959030563466339965858036024572995273377325717548123760487162618055101211916878285969874427e-01), SC_(9.4879322185291934602097298863963233459132931492724866343341942129838917174639829517901153806671219550e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6679266592224687005766596403861738696646635161342153732503878921356408804357998408702980554657194215e-01), SC_(-2.5556201032030319268686964333638343669743208840209257169143304914489385138714848873138781110669773917e-01), SC_(9.9243516139442863449293295507572212776684557937378777157019686829672851631404581344125216100060832059e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4436952786401087228359454852214153818156498895351298853821939606058886248959206283124032609711216828e-01), SC_(-3.2888629470062323150502147826801265516128081157072185676827735825472334088858771268382651019377747292e-01), SC_(9.9178186369387025552658569796612250849143741666088520750494250796272760587217142147844612718052808777e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6852683119135998186604321899328728630442306124456610120456735865485558016176945751839627176871333300e-01), SC_(-9.8569706663284681620158277114715094998418835144194266693406497564380942644485305271731483037269105887e-01), SC_(9.9930597165320143400785328431414092389755937307863813738368078602298452775045285827266604337629338168e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9667265230340997902558083161537737304592229444673035488777771965335585032075902639517042038253214156e-01), SC_(-8.1508429935105724808777884092328320492722842484957325849727007569051744497865349195744782503592635215e-02), SC_(9.5166382525040922603460901290767825979689152682109782910879794799251089860940930932155611303709893409e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9744285727462213197793960311263891897025658736375251410231894747307705293900224195940999457908933627e-01), SC_(-7.1468499857194309892994410801399890491027111458241372004044734161928593013797504003905308576833797024e-02), SC_(7.7599241943871734623269974680481483840960172368054353337711375201985952667807354560309146762710678552e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5526619006106260593626922816755121180570019226165473357944188731834301894740530723119692219514895347e-01), SC_(7.5539805411641045457078906130708024420030423664322411451427940625749324506387869837439236841230801100e-01), SC_(8.4557240417702400004117854874908314192579129918353173303051582368543818513119348930422378334674088709e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4384712596784374111662430554809504107041358941934813973484915023769008548994469818816931468684770263e-01), SC_(-9.6981368270262229097348110819007011528854590411692135283168224432608650025171671347711260400550905212e-01), SC_(9.7905116231591711362758214132281658644247967852336282509456183688059393419748824682484139444765878994e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1678783560459317543397377660816162244973464415921549680600757357160839931905824730909177257224715738e-01), SC_(3.9937459168986381313724963956915557146276369428454223325928850198734107579405267413946981820639352814e-01), SC_(5.5713957482990087532227119519222032446454986242059689202246419729971581151608904793551566813399615194e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0044952299339904090214704958923270624515499525933886945591875854393626748504589957785331115866123540e-01), SC_(-5.9940016778412728445864667073689666520537524308324786922764420683407689097143500179784584268398409582e-01), SC_(6.8225824671036424273297802371212536125383506631922405458040978649784613843293149735321082594995218400e-01) }}, 
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7890519003520628466161727071848438856389786566729289472282185329815941022688264946015294310188417270e-01), SC_(2.0431502373084723905220065606771815055074202336742934795913998014976054239108824274434006997605689387e-01), SC_(3.1698755441137806688552398545714358809041534238197664562651493320913915457415393615182581372869364608e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9879738230104461723662178882569095641927690173722173792135990837986230054655368840954391078913256969e-01), SC_(4.9028452031253493238329482508886977030900227315936761088531364696873184882005731597620228952876872867e-02), SC_(9.9192394611167131030067256139978635262767034055382711956621461485776769730842620748271212639659160010e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9978255332802656063237323167621244148273546493356613630046232009859670674328042780412684419649963345e-01), SC_(-2.0852962880409258780390635758383724027168151280517321550796305825602785108311361244526682342962848550e-02), SC_(9.9078451839957935302681084333234711449273098927785004966125650755391802610728113270216698432069332803e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5179266525866102800446944640636430577644791342112350026531952398590475064474209167056780954634161751e-01), SC_(-8.3398132746887280592842404789549479044327239590111906145831907360908089187595772896374220201746952747e-01), SC_(9.9253440579616273007353224956286721646967394471583759531482530944961914735241520005811841789808381028e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0691753672189982837265036691212770213398628153072239297557403854319029241619325924030711959527488058e-01), SC_(-5.9066410838196478482691189120908021716915692240405535985896627840746994013811549265130742701022000771e-01), SC_(9.6858946318092217836273436882553652438827742802045819049489945959927823480995896505235957120943586040e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2408338415069235492512955138007227012283923558882473332087183772132274418530915890554034362448575928e-01), SC_(-9.7456997539816156513012571990890162040114813490651555468079709133173416640912443464922436021379085131e-01), SC_(9.8990947499010324609701403983930948868778579127450100650921432354866409117975681304840166563537640108e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.4653688382334759149576065297871139378077075902420692271822689078787779508990012051811213709588584146e-01), SC_(-6.6534403213023983744362450157458131884489261615212565773770017727493590024999403716771634481078771610e-01), SC_(7.9376762905435952956152431770744300782150889683566241593471593364339622516110703071665956177589056871e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5486882049459328101769458467198935509910482705921002468689789897154957922549956811008940050390156475e-01), SC_(9.3491610331664313018350014542099981017870532341995769406017235839947942123782854828713976868774002777e-01), SC_(9.5508920115948540925362712976247819033616426394873129059405889116994890146609711534156806975536044907e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0137921476126780068509979953018125563425140082397502177669110228977082709376195744843255685968565865e-01), SC_(-9.9484785510870391626603378254891226119802743577178805732878010500879931803599827448239122185302509929e-01), SC_(9.9577484123031221280259485770083233737297287067110735902962100358957344648004760406086550285153557831e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8097480596285246929912380951072445602963658626082280067918378873467451571375528844384460740285946581e-01), SC_(-1.9413508200771942766094847656099346348318270457689562226877392115097835320354728749559755813858169275e-01), SC_(4.4405667056631014929105786081897391384174619870271543090320682735358269533789104580949129991783423918e-01) }}, 
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5994253940936518395008694866306847519766164116479266544525828739631783492289124310044738261433855260e-01), SC_(6.4999025900089106204125214598208331711348814529045339741691114303293201952543201827649916268430074803e-01), SC_(6.7667282103270911452090283865836058840982157039527338885688150144498806536765537964795037113045855779e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2458663041597497496970862450744817675864496347352298175386066711207644610328456616310612623593941776e-01), SC_(-3.8097186622640955754006915831273818651234455027814560978347926558140606525038078248965877842477681009e-01), SC_(9.9308349179903959999925740837139676541972841809767180451116873033341372469264593681350397622586968147e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9900760858062601340235768819420987927395656215907949715411426109651145333309081601206890130327111292e-01), SC_(-4.3793300824914297473775047923715406573714290064121143313888616297537846575019665649621508094158188193e-01), SC_(9.9255529426906875515132437831965722666590878412113728918456689074832627212347647237664818594673094041e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4674315166179601147660858130561434779057837483152562295133366795858369868826401122981843517378230400e-01), SC_(-9.6908091360216352791662299335302510883163599662912451077746429336095195734879327759872349838100448254e-01), SC_(9.9851166089944731454956586397901681012005938655739237720975230257887378774795091030119084197010666698e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9642308925376753164973986370690775512565684453831422643902585418155954147466707897769944820769101337e-01), SC_(-4.4319932880446911809137640273736029147506250627092316185360149075404266225723546676599761449768835449e-01), SC_(9.6108638748947575869191222741918822618519003607026056626199458101526447975420227571645922179441192279e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5332321406341946736397825802133114880280380685891393686424182526286690182888426125599300350912849711e-01), SC_(-3.0195173377179291016872877733495317578169748073398251231979470817517159535164416424561923495214443754e-01), SC_(7.9786001081669501669443162466786741446317551780246383296498173998698849864895844573694925325805766797e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9308579549856313419632584837436259577267888700323975952265950084874328294886356071687531308782890492e-01), SC_(1.1739081215745141010074950437269020818653284178730641690782816777717877182565017747926862942527502973e-01), SC_(5.8768430557718920532312180976705811115793095102222766644595441419785988408875362308202685335851217793e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5941764108678390054896642967046663300493870470968635537224744814510105690887054751713536648774471559e-01), SC_(-9.6576523415008503270245079313840865470289146733714424808456237059829460964973205709799775618684110413e-01), SC_(9.7625690764337963791061921215409324995917470601824851982824163311406470520061729825125834412544972125e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1789271757032987471957133863514146644173371790159457750423859006590836353267780111109832129610065583e-01), SC_(6.9615375173842637560681976349382368105760557838144132368986333855459442653856961628704416252272076474e-01), SC_(7.5971062360107373504777684904340244664769747080758550455438067263085943931032239633259392330182655048e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1725327377124420373551392622811331172114849829668827619087524592816779679411601667151905331039904062e-01), SC_(6.9681255819942898872257270427456577285521449865512840338295685280677713298668193402240360393561920654e-01), SC_(7.5552326144050359399622851674388045320375496038309510253890851057308240907555657032321771975209563529e-01) }}, 
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8653603649129697251767996913777652622300963838669798041696317736625338184528255272332323074034130650e-01), SC_(7.2709577814674495037084049226780045039952147603633524488828677103187342914379832523730318070997659945e-01), SC_(7.4669850412368234654290786941127036886326375126130875199067900470302070260828462367571647126311152877e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7460805436427861601940512035713251538208691745959663361824896051912977199324527199932936880279590931e-01), SC_(9.6155624717343779532400889720719484369291783385122993064259326090511623597856779431537165108289069045e-01), SC_(9.9939180085509085621970699960655279608147850865164807487226614116538251985784365741089749932840526318e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2625453528379249230952779703077963567875865301935155725695446774716203235842404494158034485952808641e-01), SC_(9.7406821386570001253190403310977408513797112940378542974739937514674786259357533299557948964620219294e-01), SC_(9.9953010824763841668052495960465358099818157688420473355705477670251926417826274018247662581438079560e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5114792305156405267263832787038293281255733948161115585862037802164521884104574378950825862573367922e-01), SC_(8.9244918708364569862110131793773975531083988444436846320134596370695521132914927606721420390900651571e-01), SC_(9.9501563332111073143702617248242562524335961381665118392642381682719152639729959710040198185335505265e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9933251285726419812282408692949957339379976226149802898424777395665168881852715193581668427793401696e-01), SC_(3.6531202367098268691542056154865277372425770446790577935249921439471398612664203333233832010559668749e-02), SC_(9.5139889006741544298404242879395075807221348798193096063769335792766191886094118332468769755968822693e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.6647431249705735698555129562379904793972287612982839360766581622940838765092032464012700022124153842e-01), SC_(-9.6384202065443308897765474316713351337036876835238597129831513256569908965633839189868190802476245585e-01), SC_(9.8570037140937548476521543751991799337658943921284121681842689084547300921731093313430403550326727918e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7346055491117709373736531460466620522884701016878889218338529187579438887966440348403332956111271670e-01), SC_(8.8081502197862194497364820028319166898911753060280338159055759282343041391494521206789443143688782201e-01), SC_(9.2260776452181768915560641500251081638594373436414901449825204127220044028280470094548513749815700808e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6569010609394604410347357341297484571135503688690410615541466879584856545922804777538951903448644453e-01), SC_(-2.5969716785568385057094432707970414051306437884294036344295118513036697990529769889458075128679057791e-01), SC_(5.9142592506372479467500257023090587801796464781047506517180191988257622989499147409883515603868235299e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5718997248608513101919212297072288631328300903540992483552923667927733247604843898075113014816526960e-01), SC_(-6.5319472254950257081967920429321367834551638374178059514445569356306726324701646148274963699773500264e-01), SC_(7.2773686673988762162487481828952113124535380206751583537574198246618387285187767980849393225399713198e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1146520029515465132365714918946546113023466911302293534663414486402733416804678044261887123981149462e-01), SC_(-9.1142547086751326133373624393378458562643449656225271196519961289282863845168612821985953954929553760e-01), SC_(9.2669171762128280507384516334208557933103187414261813394383770023262060270250574568443492644882754356e-01) }}, 
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7898640097442778948215635392497382088099840307841451280864455889726923430237941647394087824916242328e-01), SC_(4.7684683799100781032824282674864702023316035470112347680491831759947401259639455360918950878955253540e-01), SC_(5.2415708255953801165273149371580273751187656306281884456901286920426399278238929190137545875691076827e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3398461882031419352426376154387841473213903979051297495420759734429009215264243706650722713696966748e-01), SC_(6.7916609112587332953543384965478749241364841154231053024066228514790291264589467059353198305971155187e-01), SC_(9.9564681218160801770291662252122987294232647085522471828862261657074629710906600338948015808066040577e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6442656345440723442376520747150460224183120684672236385855393529691997437676844540712195051330384568e-01), SC_(6.4471081042998271564799780805169839335744214512624621760221558329119978912022394876045495287150124234e-01), SC_(9.9462297685096265831994762069898084719320951157968521331558737582327229938601082054321961436216360832e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9758243945478900416862834220731038097883133769248721083764385456274447481472682097190028152725140492e-01), SC_(6.9492995988316914521771441496241508820377492961523493334034878965411156804832118890864806694525617434e-02), SC_(9.7538704529318976352432547203124941294897802767160426049233373345157210787554862872576762901414693505e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2300259261367537233651978621529896024284384376345626534832947424063961525044574967920159956061903517e-01), SC_(-7.8221977065057543864924322346847889561631838171192582330530743793793179615627830289133595333928638169e-01), SC_(9.8139711123384398450484118586312598430717639266811504526351312610974275501792967262081189917788729301e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3291855289511259224059701093803733636004290381563810637581172027903849329361213997354317326105551623e-01), SC_(-8.4616654151542714028529374390637173202252238769773059240609303649249873599519600921896563741654585435e-01), SC_(9.4150608390436757966272516175603991276181555020896839104623632501075823967967644418583524563963441774e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7976708663609609785275619392128443605643753363350636662492291164472421858767505946240081645120441285e-01), SC_(9.8370920223527965111284155902882157740608034538277539380729787521087837104250581090959698124408223890e-01), SC_(9.8921652390336629139805841508358465602860207059944659453944166956478586740973022242830690896686475404e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7406596981831792115693529117399768824274847667599793225472630855636491960045331417454365352613800520e-01), SC_(2.2626419611131532422030467332915075245091745905094412494656216072014056544319004453725930559711963602e-01), SC_(5.8177013535922915175398487107985700599749481532032717154294868563163057584390473484854398232152193046e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7956049040709260981391852447592984456082676827515195806088100710634584593697291176141121086288877015e-01), SC_(2.0114980893208978423703631833546196075541513344004912744556891122428076221275759104992204247535987680e-01), SC_(4.6123537364217239341232885896370984248535829243614111488416448946353333761777458128951002931688340049e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3438099376096594627607484974212640682236429404661019028991465157747325717966476818012357300252454354e-01), SC_(-3.5627539698703546231613041874184447151041662241357068844073391075635103686681689630989620992572037054e-01), SC_(5.2118940284440796103799332759661876414987076114646584133489059078205276483351970027067775152820633210e-01) }}, 
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9682529374564312983735448397649965186289751944028286048803733591954718594670368909323225763768609883e-01), SC_(7.9619933112960398272003190954132055196890594099300574082662706428987542986830662534534018007884296639e-02), SC_(2.5931831807996832276230315068452704320935681596058290796574266644665557575102142750058454481346146417e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5515479941978238068968153004330891708450987235809516916675469203753185897237980778835899390485422402e-01), SC_(5.1837271246595510205195409219173919599835612659169751086797917813827808714491195869162013740980879743e-01), SC_(9.9408625348522234892523443144946083659165386829131567123418084604085009500713585191018978613388254537e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.3214829299811259652456122123480675987795425329957237646619801970745568071198314502174856224817704545e-01), SC_(5.5455317009311861850136268714092733564810188503341691191716350537645333029592450774235396675537952941e-01), SC_(9.9362486780969913490414096989433772335174991276453587832168242154027072909518121647124081598283188655e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.7776866278553617931364854884780586954700000977337279266889366672635890364108297279076279525996251717e-01), SC_(9.2590001480571748209841482341599330200079657656003448827570595505106657178769877573183758502845104676e-01), SC_(9.9650779918595709189093864281159471039591831171149983727801091307907953200362156689325219855742576456e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.2692217841133371639016113146770870722427995915546792337679428750299837332098023004668514635630164361e-01), SC_(8.4991353554244245862391446120156359092195377672932288207861122096392412063031433985841205571035372951e-01), SC_(9.8672829600732111657707443452512745139081215195548582201431530903642763032573748294297276176762133127e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7215695449276582364002772331023145835787841128410691615028134463479363374823885685636823839021226544e-01), SC_(2.3433065491170897904716190618297844228411390040062008833488870346658923830099552403068042982278191284e-01), SC_(7.8872011184311689014865013577665535329240109182013691658196836956181766552937672605823141653209982260e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2026245969318816323900048429817735953187511028338665364857065125396018251498490211623129003869035964e-01), SC_(-9.7544064342732134269263544397815765884452027788448835123900041572934422395765655961955166841580713222e-01), SC_(9.8376654786750615862806680514715166023043073041726673396911589420092163174862039615840185296393018295e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9864321885499277285005821824193362285243369492708987694599230151323904666332338189943995655193076976e-01), SC_(-5.2074191639803753918982377857825969458277952634325273500602297186541097354408858082615522470704559964e-02), SC_(5.5195264162618707683762275451462859856052051747091579576762221950146446659025132535039979500238940511e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6173520263376222417225203132433930020158639661414388962536140577534191934146589680929612360716046120e-01), SC_(-2.7398065627886271312533986005086249300732921710009458238372857330284834944762383046417159347201603530e-01), SC_(4.9104923359825047594988483581906206986376349781286454045254515943890993484473218983195863098394320292e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6876502706747336176938105971249579809632560556531447146404180168515874781391827071081850067477253461e-01), SC_(2.4798048780288663010454928350787873573814124527937790450772745751470985552499837159262561843688879190e-01), SC_(4.6588251960749667478876135853289362226179228151605890725700351891881777671975374972872552242975509198e-01) }}, 
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7263414612353082951988372657816092235949958327040419652224767412699025730206421252978904297256398769e-01), SC_(2.3234202761134301127000252065925398065619013943739262908537665632336855314220201314657056177117807565e-01), SC_(3.3461792533591229335922391438610650848912792211361148691701681017765688551629925874900993869814530480e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4283285478648180934072585820261468897627781298430446529758900275434234304084785094603318560925771867e-01), SC_(8.9660418397509985904881265093328116626057006959746484780744039807448056536309432744782874916320094215e-01), SC_(9.9841762071529674938316757016824077795958427282821055494362688120819221854580876489459957496431308516e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4599380517687681449749342768939977898304492493076349706510350676846030916007630919913896747011237728e-01), SC_(8.9503604717567104697282754366725208907588157550018243215078822879162747153977705980003073694630857794e-01), SC_(9.9817292756413783087071557062238850304267580651043562169403102739545197053509782885381911896979971627e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8933759554671952548874915735760677799061314202925018341863326536710625155345831694385885512503839698e-01), SC_(8.7209444304189620218399387522104595952377249703951935028093450802923603593607627908031636589483936191e-01), SC_(9.9413346984872887425505732106716161515680994743568744139957446507073719749974811713619406019733833445e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5478672921506516347027682541744109546709912916523451740890583227986638118523607756919159300296023846e-01), SC_(8.3199259917793136690813103418965313961743308089485127178697793186266602331681528774202085234243213218e-01), SC_(9.8527676394179822868290952752033994260881011008632494877286327409390131642621148124045833584818984649e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1799357140752219526860506704722448957402512272422772549067151679156012871591730261509333746667222079e-01), SC_(3.9659526327789449311189600830757682833541248315310183150539596731826483056998140567507536514484672607e-01), SC_(8.1425900571444741767204920485612399704114197469939431856156419081113091505202617607199740098915730642e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9134676824871192857064604921145011811825948903996343887457170242868809998346628522239993864155828775e-01), SC_(-1.3126913225444374375190930925292674074298823101473055849089345825622859687050630425671299020903476313e-01), SC_(5.8962998280195552322851835399976304610918553779442479979056890809251188215897089062172149700973694637e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7937069931383036297239773170693280247178761155492826729080223208573921661515807464143169088762983151e-01), SC_(-2.0207185188823027906335085290030939156535825531732800292023928206585668204736730588003774106487004779e-01), SC_(5.7552704884681087988998331848423083155768418381837960472830884276300874039502122039269356903674506807e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6591720250266955215959300917533494040092012410831766003583703338428741689999663681405546381401590024e-01), SC_(-5.0018736330494273241073223530621068593224893604707915633900351920603968508862254022196068588993628613e-01), SC_(6.2033033053903695950193856035111572317928184028163816830478137052964073342419819569811119740977217587e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4029609437957381749786295577020362002508423780391309495032879927470856010717786318399589393754563918e-01), SC_(-5.4212772828036970959090138334707989672948244698821710990247160789331333242345907571970309522162202727e-01), SC_(6.4104156604963168270389523975316341266732016049448495228524208148781208766615320253197163335003663299e-01) }}, 
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2490854246430981792517301774518062249230050754891465494504644046213553402083738381492615840192954591e-01), SC_(-9.7437987844914970176088174583013415816104927125909603347074521101245916946337990617682942104473608059e-01), SC_(9.7596961851222490374512667482061534967199511221064259399182477002855066118239296254312438009767211441e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7276418204535047175579286238286576825993344236959819674136341389771718488328039366191472932664189948e-01), SC_(9.8496321626860817592876771312529830383517977885988720232858617594175188941138811715946005371882399814e-01), SC_(9.9975931620106403333884299836538531844984195741129732288852930292039001540474192401821926333934686586e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8329643830524850857734236616703383213469655874555908018573553817666795636607562741935126129321617038e-01), SC_(9.8305768686512503524859446292331226585989481274930204191617162169124842578084842902964484301117922615e-01), SC_(9.9969162709823992612813248462346238603482361071558613953415070994524163493299626076626535818566296017e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.2729999074658063912210263821886349097115711752519613874754260192677790635978801989441783443374782538e-01), SC_(9.4492048134077834052618649260722075067579010295847309262464477063971030471064139310996418579490316796e-01), SC_(9.9737970785307984953465110513108895568993087606158841887753247454780054548274907611363294086990834092e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3739496447281070707419050609164802262890866943056760891901453693501362879257858091672132609464580870e-01), SC_(8.4333068968185102919788971687549759313736719412852889002513335339674797056336633172834314109386912886e-01), SC_(9.8619176354020591276737858274480142807805781336243594762089418819245563225525991822021708420218540197e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.9986086348053782858696400278730511016166454172475885850053867946723355708941625884287794064797909010e-01), SC_(-6.0018547056069961665288993046053858725253161588706849985384706851689061175247676309474176360448188099e-01), SC_(8.6265111016478953802119202568278915878167772299353185885246052026054952271832894109489212680592006393e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5101960261736600010347069739472748764464833261247511625748520933326393878544921052900054344887863085e-01), SC_(-3.0913057991325811279794083136465230691536558734485834828969761693665827292281265170919455935738804592e-01), SC_(6.3218434762410693079449924012775405468323660399936773441452047812519405961209003201518041050433569409e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9813776791738231789186333582141984002732116717828506988958023623070003444345379312783076642144678707e-01), SC_(-6.0999969318892559805890910763186389682851550469632358071923254786542232118640407969416797242200409914e-02), SC_(5.5258974326805504805733703376605947230804758695521408472137360033928159038670197655359261526622451489e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9336208932201717735158572296380190780333290065285048972070260377991074246305068233930672700388663188e-01), SC_(9.5600140405159490289313087305021017744600887833588619928530007986333553003417268752129378034560958623e-01), SC_(9.6404888050837590490811253746211038461811844125821268282464247874226971512289144821633993127791776301e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2325841848046766218991227981012098670747362700260131533668770717195845184596740318180119775363943161e-03), SC_(9.9996611170461176979906884255569334102893016722503713775857431038166928556333207401163578935168183697e-01), SC_(9.9997172858422789189447887250530068110857221956199374516787168292511028086414803902567529091441731911e-01) }}, 
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6660893147940226023098523167884871105379461645512659824692486188640890753961669120308151765052623031e-01), SC_(-2.5625607033638876553305288645223683943173356092262882491932070604355800974645470609928610334153595083e-01), SC_(3.5062418128597448697084392163943585267596312089904662734679195833126065663426059344052512267706023587e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.8004673195077557402379394009020774017083935838202742195090554825933116984811311365529406436801352943e-02), SC_(9.9927756144893764616564197015461264671404579141740257258688535178129447182078468698462248893521769749e-01), SC_(9.9998835435069597836690954066969364446749685399046407070586256765975194678255792719457667000555319658e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.8702693389602350119066841000463367956245442740440396026844368057003177113509077328670983128432636170e-02), SC_(9.9881331972325958942546436121280738452918350942627666026308661986017494985595801191111255152694725816e-01), SC_(9.9997823233357199444493719261143316328651967201927889271161145211867294260401394068297398573329824293e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.9675049349943128157221303780653132015488663013268857326052210116396978170494827167818500796579685794e-01), SC_(9.8045359059352230464085006221560445237307017357835812816186708261567859183156423464059505932493059648e-01), SC_(9.9905392511463619545579536010500182750606817500171292996731598023387063361769306528048525485418703020e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1978231760752493617635929452759351685784633511957324734251669001720650766050698283369880580768711234e-01), SC_(9.0762481556205538773652235504254080344198471632439104150034532802757177483340103136944608014404304277e-01), SC_(9.9159729802647450579108065260807691832646999437607462787332243269064093929988522189434757094096116443e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6359204754451058175603525981223289714808055606548708453464647792158073110139526778217975868021699585e-01), SC_(-5.0419120918346025331645545664196611301818918894009648819663737992439361315774251218402179325422954759e-01), SC_(8.3771971235903445559692154901818116063595662468285669581147523811629575622287894155001725268587882780e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2029664885938186425638293599601860974139347792289230187946457358004036168191429145804176076907055183e-01), SC_(-3.9122126488496455093506893042046746461294319660398348680331995936494079402590204723878662834131876681e-01), SC_(6.6167892974142638181130820815315433769826749456463967231809805133045134853353389496611779763122563971e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9069319807677672271394934588456323976740085729985490763120011281814851368488662131152844808912580278e-01), SC_(-1.3611387616407241996511120764544726540261354107025452073468231723695076839328637482627175564337286234e-01), SC_(5.6185295116545624963536826695164333478398128794897210140077445229267799631297162515605360171575161803e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.1334730398729671138795710848900641263748432264000037893971898932979195610995461458086277869128418804e-01), SC_(9.1057344914423752607049594788282121025575967574905231572476829484173358182098427682309598449132894106e-01), SC_(9.2726463942887743998049743204000606960161876695902299438489210611015920168991361471018080569747989780e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4296461103709209954146764741676581431886280550143103306657317073241209880448398168687232794854414082e-01), SC_(9.8972780095893687280221180458297440706211095468343247375994848963508953019225794555596339277604253891e-01), SC_(9.9143772014611744520440889629540354561758382252308845674887458674552175482157874143286841942118202690e-01) }}, 
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7727181261448664962104928340754805775927758318889885697679770784778432581047825899786163776197478667e-01), SC_(-2.1199010417751978776553878504438072516989498412555189859805779771910154071368808396686084045201772709e-01), SC_(3.2168375153211850299067931553417111246706912711147818889351071685317428407677118866910416218637421440e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2870661446649418317255408335162808915830922603868822198449739773147711529907925943665280307834869435e-01), SC_(-7.7764258687785293326613988554791801020878097444473931910048110459922453746525009978129555344668610398e-01), SC_(9.9680789665509610182966623944371613993284074495095700553155719677535320863526156312397112209583526036e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5183994054286622465971549525690599199367772313342424036855182609427637147446141177296718975914939758e-01), SC_(-7.5835657306643859872000558043107091520648202288993740546557684908269991953393323946930750377597452592e-01), SC_(9.9609309972838105576006230445332057410076672172036178220300239421250063774462664918489576164219979557e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0230286260080753014539819609254972318794381412196911652020254634278662063761258374332667693452049021e-01), SC_(-4.3110270718517675265032810971258407689952284686069475882873333847737088857376067608700549028965113999e-01), SC_(9.7991010995914724250180758980565945978072899610568862229796329843032009279280149442043757706567561648e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8305238341999163638014826321873876426948152755031765855130997205917167067020117867553818740838859412e-01), SC_(1.8332487952341262306928282025887332664446148727956005528901200958136252113071407044267226950237308891e-01), SC_(9.5300826871526771331671696111049128932777115570475820176868495993411626950799114305860178206851698482e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.6704197257721722297752033050376754289154607428558811484161477364812441008481369698402585057832621682e-01), SC_(-9.3020438096507872772399640777673117298801234086249364955406552524556628471800269488425333087231366065e-01), SC_(9.7269135876092113047194976061102985132366207401536823423322022206977210405953456052305171152166703067e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8272235393587397013485847316681848158436269582743813538467500213963519749601507998708302711634140217e-01), SC_(-9.5920178825154324679225268359581567281751661874247188762702087307377554842480303309562476603678915136e-01), SC_(9.7311008322766574811565171074995874003830086163918054301384857023017066294188196747395323237462088384e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4267050712804958653791073190427004794039223847805279041184497423996199986033302408875456361424551597e-01), SC_(-6.6965701507724508289302055962793869128113735625198514735152564278012417239354255516540639328555396886e-01), SC_(7.8449424381754716351707525464787256900099398919141601418288405806428231768447850244597934230481664640e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9903623719075898127015002454843599297392336508630990954989291536079818437049954614239280917282462728e-01), SC_(-4.3893015158787637329415345419565927802615678876713953766975732985596430883104367274668712399991165430e-02), SC_(4.2558428254560162704994847571351279437075709335239323328308931166064379966189327683422718623529753402e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0755353087493341271414819770367017126669893985398965695714221254383155649658745313479518700055075402e-01), SC_(-4.1993641018187656644736792691479486186921819565566649236861904343911066318915263639769920951474790574e-01), SC_(5.5934126553733004496414311354457490701004432854938644762103478225832099112363380390891465621028320600e-01) }}, 
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9320281484958677271373822629778840712798571900522984269204724112121718994192367064013413096738115200e-01), SC_(-1.1639660035781739482614862441436638089049083014131875386432121503170129330873537878385674242854881558e-01), SC_(2.7205322594840926568048769266522702592790947125455020991527650196325390765573241187138219003638052411e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0787917417800724552197154696153021609239901990991603385499136338564652483754365894129891447033862077e-01), SC_(-4.1923192279913463420456303318255813851302462835703469706910634884128855684295740269328853604406409988e-01), SC_(9.9333203007473569524816399894674631796370604422579926059478344563189271753994761742717717849712722771e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2804432983366552937455345650230281894980578519655465412445663625170527338852464166389605804296597853e-01), SC_(-3.7246975966322772693535136489858219662573763855298608240009513299194288629595731675494116513199771736e-01), SC_(9.9206466630566031772364738022689898122402908093741700430053004642649282215357114636976703751064565426e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5025025285040217843761877023684039724443770077816937691147749529103368651752958897867706348750977210e-01), SC_(3.1148749085275756311469887292144124163039223875486872779102836618547891204709204995754225067219663771e-01), SC_(9.7769329576714068201951374917276785005149403207033873238393123017854185791552086709366837367751249444e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6225854405253134833681932414285866537922684505203663215407859514114047959083713864090430651328272542e-01), SC_(9.8674827837800291943523209274219204431958047051642521564336888693218219370588997333181356021631191857e-01), SC_(9.9874908131648461856265780716090548349982589940371979395453444288794880274075280759057334222451669330e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7025287069971652872804048623955788086415442476703348773888526802539928806924225389088518372361930805e-01), SC_(-2.4209371511660346929527465814805260445936726050341791427676615199279303412821646045642477109884801902e-01), SC_(7.8965712111540107143792359514256194813563872282840778372918846433216267010587768115237777034687147198e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8050349867574125287362582191473891294696032591875762338459856416422257154020336572691190626073456842e-01), SC_(4.7403964899550219136531905647006642076264756154000221126661053451529339957147549029734541958849126699e-01), SC_(6.9669559528917989885268569257167339257208432803145351496594525106419260166477689224570961747032012316e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.8171452275870143602035140647027023775042475764757831529842339189016668491511101313800909677244062264e-01), SC_(7.3161828125045914671928999006073621259290607535169949013564336894092260244453507207432453327949388618e-01), SC_(8.2217324780635253107713681253240173743149123677075135627798057245311790041449025538350665663915921526e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8610371121166899910319836250306566174087951922684634609716541123541298324104129477887309114826171079e-01), SC_(1.6613088434897741167371337918533314934239609142297313215491395414617026881583800609701851688748210389e-01), SC_(4.4965043604663897555855856991958861776273621595191714382910380150534860010669751208271600431365616383e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8276487955834167470554956860481640517718200020320601611345663841403471437742777593105889694641906050e-01), SC_(-4.6981503532597433983545423672954203851991443059546839761068563022810960486476771936333706421848622367e-01), SC_(5.9151209362398275998236328248188728643438697160486319975508172545526440501804844632252770281104975942e-01) }}, 
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7952267886586993099444779734204320205874646639226293345506271276170963107584110759710218174647568334e-01), SC_(9.2518243402394630918182768617034264219609727072923815438161470618408019535276339486995179405053300869e-01), SC_(9.2994158166002946054820143477193286169264018601817512304550268649577619859642128917774109905812690950e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8371348170025850467975297201475411589898602944442021124986554162626005479893850755343790403434025438e-01), SC_(8.1195971038060871248884272815187247516746102608797521703042353313780255497921615728296014934403164869e-01), SC_(9.9724903923096289869436454005750683921873311940277011265293695919091693925237191610328290932300982474e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.3715259410681494202797523434340921589406015910124997083200433893549993045703472800129397300408055503e-01), SC_(7.7073768029268967952932782357108681237498413843201864512762179302063927859082691023138828443327723704e-01), SC_(9.9626750394421118891589161882521604690570288718225541314218885326574466552050425010265508177603783089e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9893695331914233224932388429984677332685527484753931088319098828212051832567548047494122295175996988e-01), SC_(-4.6097324146523440013270387538252440940630343763689272833595712013314223049913087227932988634334445224e-02), SC_(9.7531931492284744673964343232716750125944380142789962242602188857182626334427546275923685625119735921e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5645040312450942814307404444776333906500529725716918897669529261761783197171574427728804110077931118e-02), SC_(-9.9632571334372307913802216241225787978787853932989237297918646142892368231622834688250600220517100983e-01), SC_(9.9965164479953860856792429288904374507600615123658417752022126303125043604258326738510331832169463236e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9285414384256021470812458092265356465028069854435227730363483143942840765524035782898615052594197613e-01), SC_(1.1933419063561268604675133785649450221706075610146239844125815365159051250951142666844227368832897301e-01), SC_(7.7834200969262046798144745190698020923111799006562720963464983185024571221214591836184750873680022992e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8998007749475104708483873240522739238675705355558121396572110868253171485103017704437598536606753747e-01), SC_(-1.4120710379965560138293387729629729978428282677816938229474801169000310710433988464347256580536215757e-01), SC_(5.9115220154892639142556202745123861109522004792659601299782058897034682117405586384700971912559871435e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3386460201929056058296483511041601432877500004901458619354786536863838466236888969489653613074249724e-01), SC_(-6.7929577203385292148508551337098374448682615555696471242372591430652743779635577613928030308723000604e-01), SC_(7.9025114936029102272210982610143052299680342795743198291208213547769481387134598889276099484625879767e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.0519874419346427915448621334650325988006441340153925697070066706653313113388575798404674895297748699e-01), SC_(7.9607441864856691704142391512283099205692960449698642329036412765158556602985588737486579742068631747e-01), SC_(8.3635773649388638346331680241106729783044557631798194726194164692010642273451765851803649083145401375e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9460568385494482703656460591434492724578400140243509320548414364693351353061023650962336140267703502e-01), SC_(-1.0372817188901741666050857061563620983915922101575929275489512560181374879782279424109399198329916831e-01), SC_(4.1799611006449300798861457778503488788954493264050318558304812326599346547616283185552057769114661184e-01) }}, 
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4086474172215898880945219762955964483909050538609485633672591276622515003788422899941136471491309345e-01), SC_(-5.4124531049102573846341160722930775058590128211674697354857659607933985957376991645219039559550960086e-01), SC_(5.7990127775001914607456884584507604097609654643474688975739045063998034704141706812342143317962066202e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4346353665329750374238653693476739711858954798669210088668212399228996066416352736047036157140206986e-01), SC_(9.6991005063370101306272477480018720778393787437396480120792368926344858401864363048782010701438802058e-01), SC_(9.9952196593780848918838949078925749789508583911296916116603617795975324282495873961335588967434762335e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7719739910620237728214302767124837265845274666291230019688474212550104667505393136313739119234510724e-01), SC_(9.8417533079731135320623754804410672797270539192800515413181318726535301340545683268056486646410909938e-01), SC_(9.9971181029799665321865026976105967339872764365890046115030075747118907477152356453722464204987959537e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.9229412719218491506914485050482655842820601367358900829331508465459740438503894625198082555047695890e-01), SC_(7.2161543875890771781575886713912935217911465816334044935266962534169069466360585663526421274532611019e-01), SC_(9.8822300302794453353387257432326972739624934518936910069008704176861671107163613710577836216426590235e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0999880379373052386417021725178214162372845632069764180180885639988180367995420123316343767700656520e-01), SC_(-5.8643152869940889792314971498927329746451324473134829719425702984450926232239510685084657909079384083e-01), SC_(9.6834519093223539240852383407109080071384690362014643089796154987107364070409034994577149084736821452e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.6546849951487797248037609668025737989965468169896738855429810263068560128961893484140920515209975980e-01), SC_(7.4642593480761160895925260449361932946953832259684853927155939166341985615776006419123061585288518459e-01), SC_(9.0714639994979153882457501743479966010498353034381684818140287070520460926490010940326751609348688599e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2895458138043534407841206147773996903306355066670699565560481066072549343562016681630589218334339244e-01), SC_(3.7019371379360310194349363535896235740530850136085688791420090617735429266752649754660957291596491850e-01), SC_(6.5359889753526918635060543007986908256231267033208171398140379458231109328206763747216361247658352879e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3998458416227392571062207376348139831005353538955063512497002941311608703689834876185551231952599485e-02), SC_(-9.9971199552353306981904102575118588116967671690548076738795399376253743294017733002380869795225773118e-01), SC_(9.9979920080365833589369264297384728917127558878746446029232585255083770796359954551529658214418439853e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7772655788738409842388975310502659552257265546968229451090391943528555682290018856885533103264758472e-01), SC_(9.8407991068891468815733262432500660202736345756858188260210946886188815202697177408120861303675598174e-01), SC_(9.8695713823431480292427319445020941930147601233275068596391279098427777408045883897613166784682229554e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6523316595667396259231173855000973723127547139287182684480344889643061541954121200743077068316913449e-01), SC_(2.6139038876220353583101795451266063882563474355239223110879037845286901123256887709914041140232359557e-01), SC_(4.7195868274023126845840205457280244944041236165929837845097577900297068067598350463080547590240299518e-01) }}, 
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8020745751100563563526820922809619354395674380616514881604689604787683170481460109658346899301911008e-01), SC_(-1.9797307958358904485409201852755917826551660506917247248841139086369353626037181692165361670138564311e-01), SC_(3.1318716894044719354452028011963390927153443841773754516209256873199333718310498941901941245531990729e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8156891199598271954530845089870114748747364564928811257747363704923113666278595619885202858887007290e-01), SC_(9.5954100891905528738432717913644120337799942267697822648042875905062261530727703028678986808131750729e-01), SC_(9.9936056640034402303786126231038383562631117723150844589931179552156505022242166603536158663165961880e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4922485461942903831002706953256089021032005287377448995399943564212684074479960786346554051112400694e-01), SC_(9.3703895378796214305354715996831321052454659031719040496620841593385967019899654764037512128554532300e-01), SC_(9.9888016325000345297150283507821877694048334682781443186812797644084511929765793063983553845976727719e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7321154602490444546419973090646215324910682563580176189070355160598330058994586294077549996901560522e-01), SC_(2.2991147575494202863182293633857229646704482938767278055230732263693936706272641714803801545893098825e-01), SC_(9.7658918935521118361021864093937902061812960232858971689724181072298072644007247406802088615747561083e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8751752936545647477729320094439969632151406412443170878016430524586714029102707842261902655413467175e-01), SC_(-9.5777537570538107549426334462286706855097435998204962114649575283709555804537233507695365075690077806e-01), SC_(9.9606698365372693046021085891259293000540240974780008572273920534334226270111883563700257511443151435e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7123757760566517528120437737587371448016560188130359595205224595741499251217371515130926809672346839e-01), SC_(-2.3811251089911154856578861068354434029578007205192566925156125550564295085446697291667057239840952849e-01), SC_(7.8917291013113622039646747394810866543768921795824789420402391861753742606228278303128064785122278408e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.1935077891481002569235035488337500670402541335350183798608054615744514117787918374407014305631093366e-01), SC_(-9.4763657591215005207930094425878720617297240574020282760728916460438399527008435803847180862304447134e-01), SC_(9.6555943587039071369638115118301554123892513603434597570633659348993913099976612175655242318010286896e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6647052610544409962367914196590383306791091878059176054044877478555135590557734263305176967534951982e-01), SC_(2.5677757333822222866149626920839121842282446865369501818405604186385213456083611141008934808367815362e-01), SC_(5.9053641747621718115571135905158050883978797566836363021392117083768326505113827097078971302734515247e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9630976009294496871505799914209884341653582927639283595200928915154865640073845175606177195776209093e-01), SC_(-4.4342847671538578667552929304761355054682042373445900168592919918492965221032859539524661974472124717e-01), SC_(5.8383825825098083614295141116797741698212853518846467369980358046616665963046575079303996500489184671e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6671675550315915023953817801439234543039456353563589571148444391655553646360284387501900623603159230e-01), SC_(-8.2391268896162324670832991410037537999769015402074639086978323989475632560572995889553201047695337114e-01), SC_(8.5560735412539100017806440191444430387040877399894322661736784756033952247662856454518037917116186141e-01) }}, 
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8840783071654509652831863561732638786012425423153969807806913821255314364988324359382934391940355148e-01), SC_(1.5182213336076374464789245462217358722092272936179630975076025945867377271659007192620739327688004630e-01), SC_(2.8797974733776662740250616030300145105037777155815025913561130710929860845117693292472702407763961732e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9837550517988426641107248112391940630115099900293437529641297967757074011407290345564198153154440315e-01), SC_(5.6976755407893176452807425006892700813906158361891430352264559808537444488608157691921482035943054353e-02), SC_(9.9193079482417282220309056926937738322060635203032443549676096387329952891654611016219347521914322610e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9128732301992783092707597524847462310078418185746351890721426750383360870344136313216937142325014422e-01), SC_(1.3171728519820494179834552146252862996414206794010492518111167243437497768223350382114500573658605566e-01), SC_(9.9094117521805212701620100247149571137882662722712152077457417100085634748654907646133050400729184421e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8810446975450286376760171968925396030867311220082425699084698694263194832834174360030001863092336056e-01), SC_(9.2161538645824277049218565357760010249394894820025681021566687552479979495602931354154318334419790555e-01), SC_(9.9631373241493230743758991273672305655265555282321101442246209209055721771598124125632880185175016215e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4333892050194903403063740554726314015304565294347212736919832618163076223416295616143037055970317188e-01), SC_(3.3183080186477186107447470105161365042914489756986084047595634716379181456529189465621414476992078659e-01), SC_(9.5681245584756956464800213400214503675890562005027803738919483239710375876639436329194301025913457347e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4961226283590226711798039600508896614793345463538559611941214602561424677666948972941781240922065686e-01), SC_(5.2740781454094678909570808989851756453903260160599689021448299955466078522749971891371827638373222285e-01), SC_(8.4341655858962134619872736646751839449661196384473155521977168030804816134740117883522421640388565308e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.3144931202440392632578455789555115965996230641557414077868340447332011009066263482295359914224480289e-01), SC_(-9.4347302746742544426728902302895616503157544224013162198602053140295508306413221448628279099005071913e-01), SC_(9.6284923347454600373678773974628372575662718985042065718711905308264644590087722827903877527834152155e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3459450145287394186088421459803373266558905683078274040976334715045233998482031871400588590256724230e-01), SC_(3.5571493903694009372879955758147040306615163945489197016245740667272221351379700812843311536502574815e-01), SC_(6.2528779384734303133565219942586385009179077459171094562550016536268970634867391227417762565453007943e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2857336304424362310003630425084627984155500510046622774800566088785466516411356191602698389531518692e-01), SC_(-9.7352669080341315701678925411787303440990275242172478972280934179874926627292127734872061028727872051e-01), SC_(9.7833250624471137552103262912237378336551026916532234670210203807220416914118081786423275211873688282e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8232388517464306143859027763013053675164481592252472684095396114091583347039863881203733145488310476e-01), SC_(-1.8718916799696149557166466943343357435959667090778980006889537676174767549485772666411921488571332670e-01), SC_(4.4156163756363006975380149882769903380585115777905317708174999723854017265889869146583018521778789345e-01) }}, 
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2138902966448765142295275839520899517638050828758027046017003011981437919933223900785597602176874072e-01), SC_(6.9253004835871847913290001855038986870920417100846458230514023712321205632670316780457839999529429553e-01), SC_(7.1518950972952259998329201633121574881352191219687152262395558854140082597776562280650440174770259311e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9124677882433138335861501925856894780980206165671381753478059083413907347024975439942215033445157949e-01), SC_(-1.3202205675714592427718254514834324301815345706789496615621376667227690515141082247360474561661240443e-01), SC_(9.9204607726027533602354699502327102937400121831526521421541403184024105940052308003269121340144283988e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7516034259541766832150349341872086564396925791399754972267936469741660587204966984616105782367152928e-01), SC_(-2.2150012692815243960071387029603330592398386630537251490301218031879620399465277114845960453761665302e-01), SC_(9.9123482144313188533895847795265470715360518638484288185158750009950362801701609685428704513319459538e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2827876637300902422714770563788884954611508243954312478064023204948598577792086805194782518769287677e-02), SC_(-9.9656386792405636732705960759776360639986212735703590448231548901906231554074115893865458338080451794e-01), SC_(9.9983239853184367656672743779286924702272039747960829744989295550498583226501492051628115076416392748e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5506675897819312444525549935823408506042141456220310967658782559131651991047361038470264508397118216e-01), SC_(2.9639076553578716872711753452900052027236578609447751333708319665997262247754910375915133116162956859e-01), SC_(9.5570691863947236969442424380095058040510410373276837248763187882259455735494554951739465660352624652e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0002523398382543681800206047411849418695493214830369734129816803359453528771825114878762031453647359e-01), SC_(4.3583778885310102723058054463900515598713236239557026600910794640200440805482288047647589880611490321e-01), SC_(8.2224112100382522609932455779878309159269999814419709511222542298546446627328878701723889492921451857e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9561697298690910267695558064077766360534911018655431841027171538674183505569070764570479021159132324e-01), SC_(9.5530655042350518464541898921176605033748943044753169069081873647761174967852998814561576646304970337e-01), SC_(9.7056332084102464505481812088428585524040230132487801319676869202426346362046456969139441494474696356e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.5207431450834327054193903400431942384143242874532857303832484618122297442007668295686196371374135211e-01), SC_(-7.5815505561756575607736141029815029326617238047102909950205264617958329946074883502155662164529332581e-01), SC_(8.3876894425574629158182235563773283602330740702959357350648248997894678722425718913737954796528549306e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1235982427664551751829001799194987435282300628949215529979833897451333883821902796791274236613513175e-01), SC_(-7.0181442045354605237259676711891065830110305240818315469574742850840925423770807258624692305683915004e-01), SC_(7.6397177830592032370220248458070749718738324548514924173943617772087324512803480619530278060182723295e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6143844009063285164901165944361377387998032971936818485209064897489619923190307695665020659123500095e-01), SC_(-2.7502022819438315815381856063612385614341352597910556494996103477245179891200648759424635924481328118e-01), SC_(4.7837683766226543752651102357163179377431021481571870226311407495749951960891414569586234247226477022e-01) }}, 
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0266789273367661138943653340328062266389053034094918341344781374557666512309684552029550514807038668e-01), SC_(-7.9799211215897971548175796169872890746829567015373564770946213409418853442707799311232206073901010070e-01), SC_(8.1182163315848315060591347077881003111492572447659943409549571110899856686261789519288489847500494391e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6834778206022232667776599763459462670717771858660232869312528460757136189146070886877283739241268019e-01), SC_(2.4960483364520039491683531768738282821122002471182623021779467285026182210281935636842976195009141303e-01), SC_(9.9241071213550529394758737916398026721245899214078026141721998009371981985448875328424864304589350800e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4110860151289255582558784137824904166610718063095938521728938906354070405439340019359106455077401611e-01), SC_(3.3810442197411084345948635795737877761548344879618587642887442190626626171688736883665440979677925052e-01), SC_(9.9183875357931180410280312006655259974108990083284570656558808381510663175225169636095650958014122782e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4511913112683175506790955304279732843753796448403736924046364598374533065443802078742116170511576258e-02), SC_(9.9791693695745119193010371907034969522127686619966949408435068833888554016295560514181735261696113761e-01), SC_(9.9989833059380127364456890934680134501751454926026260704239069482460978121277504045656166455476660914e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8696844379298289875792729444655615929977189927083885338621548972450163795072222780796372670825687639e-01), SC_(-4.6183003336233356781931253849819847590022681001496591696355223648051326746576546312754910540565862449e-01), SC_(9.6191907804053964402661147130676230734290656568476021914117959986635158006242799607579106329825936680e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9928257618481559151783955938799972633315205407706563649481440783518627214257577052518241460730944760e-01), SC_(-3.7872588153415435835623003363094851898490467919779727254736816319134398545924076427382566589812248196e-02), SC_(7.7504536440118123498953772470744025283552550133879670503358671978028372082077949605023853601241743091e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2701748457183925810591483837991263336296631864552238895285120270469756982676649094531496105201072536e-01), SC_(-7.7900518229418943829725241951262469985498949663752467589718175499918860851165868903660992969029789553e-01), SC_(8.5967231701474797025494928125820473451437092568339296656433455295312147440773913824522518534960757442e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4261806997135142080432084217817036481910267151813067991587668680875384697051150333079049171764852872e-01), SC_(9.3947477780359071320653067162790343753173755477934065305751221895218763201774365209062506405863778349e-01), SC_(9.5820306129043441160291657104543207862445498646223566816834402814866862367349904220865403963413806845e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.1832684752345778110700005116411589206453010034043965479722855805407063118426896172154156867923434996e-01), SC_(7.8592105814242093768067301574861285576722214358281880166901660581513496083105636219233740977487403029e-01), SC_(8.2844166214801489908502319091146788454806214710889442411706037645998753938654872393174523203717676420e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9281425834303854128560218965534040739949827053526532026980592881553542689805409968427049792121981322e-01), SC_(-4.5042502161777162363063775063774245349536708712856153529314394800478070032740873290690225106463543594e-01), SC_(5.7879231769061342055273986699571534037810237382493737586486451127796177514661109865221934707989720140e-01) }}, 
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9274189011718790992101165193192556513469470047834354289955223536185935578171428750870461445727800937e-01), SC_(-1.2026445695446849530915089795436473519663576508406158584824903552043701790706788571374654865502523133e-01), SC_(2.7362788765992056632769952088614784725057580838408173499315821831555215576980105742320453775245488114e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6814236833955854983220539812497431275744279899792857145102095113729857268227212553485268310013986664e-02), SC_(9.9622451700554821393152718469722048875147104735191760070210560484655209249565959152741966686654084835e-01), SC_(9.9993923097425287563884901121392838737572346332737831389382542365496000542740414695585089455418210302e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8926980088511791775054115782139653136995321885260086536145064658011406616561464849165705079242110845e-01), SC_(9.8192512060386143105993402739811080881564982680268751987488245789702929466675062817196266752291366143e-01), SC_(9.9967119740029564252316520623600610677626005720075388824094627942214462645922884022097976372835783112e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9908160921638027804641309903616079585634962657310202503129571974422627743160465633137246808486024054e-01), SC_(-4.2847848552850425003613151335319264305350622566652033434342676055731692214494611298524009974991944009e-02), SC_(9.7531207591886081797031316476844555058679596332884233582030283412987144974089095236709109167440508078e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3949846968910248620911834180432432223320046459018429982223637910184007523777810333423856874567140651e-01), SC_(-7.6879236941146604274253915774939137120928536384549446939674389528157953207327832985257526700918923148e-01), SC_(9.8038895526663558561624544529383519706491281050224577824578214085572675871067443909437967206316317703e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8684100118259816529781350234103765528218497055716405339633473465749200405130718517181282062273576671e-01), SC_(-1.6169365598231517048457880534222065567782374760682944377466888287656804160252913942212230871008864738e-01), SC_(7.8139395336157016565072496682697996959068077220382069437819056426590844188813558032018072982044202136e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4736155475368567110643926243049367559923415013405283766055425467511520678111354390005167442852644665e-01), SC_(-8.3689624708062107733215295615819723432948373918533973635780156166954196362136434252038099532280480058e-01), SC_(8.9505871230937231832559096975716226426776453981901529883728024071814184821390106944922329601865098619e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3877348694410033274900433884973824067030882147557348614564799476042158225143966040629487264525528443e-01), SC_(8.4245066904009005498765013613628519161402814224963755819982209776597523499464855395207543982694188032e-01), SC_(8.9308882283123565901599395848425019647117366099204928805947492004286886876233512016485828656546619163e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5622745866317164473510845776162533227864947105408759388120253617617194708128735419468767291143248821e-01), SC_(2.9262441336732716880291603154649711851757662763044926572337121778328437735336001951206523652651065465e-01), SC_(4.9979634478165670083559785578402946040666839552446785000065775030919730605309049959839850638072350388e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.0884139299144661305081543115863986602351912235275408677840659838207822677641073965632881185488393433e-01), SC_(-9.9405912860940091871949084763554130076165536813024984390765976546110453818462507570486785694344137641e-01), SC_(9.9504624791174310826968157344550795613553323643820759457294379839988952075868819433018579518780433713e-01) }}, 
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9896577690526427353061190792106723138470133261364509629452975240660551334420292102291509649494124385e-01), SC_(-4.5468412904584301042401356289996602467454642509858661666945301740955322667899397226404366996186091581e-02), SC_(2.5146746012339606135081500313033279983223230018276580199581435797368490038637749546416987838098593525e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8979951751271349361329717104627820415987097137930646656799969180126172044689169375802337094220305816e-02), SC_(9.9879976187744614954249873544202457615165542401598871230463479109573087123698409990993185686299548466e-01), SC_(9.9998065681077067931080474499603903613381832608534725738523891945209206719625867563696512771673607513e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4486642790585155542776713581487226138647244707482988166119521026050605402308789849200261572943295003e-02), SC_(9.9851449952287181331176293601409708390103659481205137027897994507059776058753433488034697191916870103e-01), SC_(9.9997275497548174758836470802361710736532655708682336503401968007411452137919174555365074622647541576e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9597882739369444790852490764334997147464298934933713313240300652642735331085291878503480420894191843e-01), SC_(8.9588924446503999740795961963216399530602456498085254163627013854849586522840203661023390529053311392e-02), SC_(9.7546710656069938493961743706369248807161427889163799129993853637301751204822674448698496973759808748e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3132547775332199707770094089036878949341154276949639831912312640303453535859877952677246903492168003e-01), SC_(-8.4716777363766861570764719605104081973652612625540980095174656643683330323621069170515474273074371709e-01), SC_(9.8650403203500720655738671549901752119944558110590357816811624326292675349650119563870699134430474348e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9839528997817481164052949113055711838936701984244935881988735387448611544008820426884765706287674810e-01), SC_(-5.6629011552350359936085648130604464999884496312041367561812976698495586874576681035682661679412745815e-02), SC_(7.7550248604888910500163012383755385519854934094306855689157805361893017495261919344494034939879756831e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4266814983295747426951748248127931750574357319496923222075560779808924259089037121008429067813940767e-01), SC_(-7.6614466596738981795385009370194823699145567177231072871413820510140180290580339006369889963816452117e-01), SC_(8.5196616726973012992863191381501468947283658882473777352773459959208927734608382733169681144268824164e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3449628493831019968303272694849759834201827523296311108358912464482695098739554555794390017576443010e-01), SC_(7.7292591132622968447540095207097463874364060674837099643420876759446621119530873028188587152371782855e-01), SC_(8.4811653916691626191498677474568086006124061003301489518270469621840639833868911409638969364375455559e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.3334805261690271834432689443472462276611596647157762442791909523632614252802749096621123226033544577e-01), SC_(3.5897271856818784542872874264322142749670981535366987258319930423211806608978149830807080580477860148e-01), SC_(5.3410369503742296171313876179881503515338796331169614768037317091800794348381699620922898170008376011e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.4075523008705922320438722844409241813586605820650395648747697714887618760108705260708526509757587684e-01), SC_(-9.7058586389135462896471244434970122317190236639120266168470853111571792244330672952633435334550593386e-01), SC_(9.7552241585774903305764397599702294819686980712209918664412407818208487885001548746829271486602784027e-01) }}, 
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9678909746450010311040375609930548786721312829850003347647134553256479376140041895932118885830903296e-01), SC_(-8.0071812617845202072200250641988711220008544976613597003278009183931824267450019017505791443616095667e-02), SC_(2.5944889355661670030422550872723352047505478163143538988216900437521459771871070293328125020884802244e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5207439704134228047204314486507313036215735069107666288485527524262340607820974822934711454420003067e-01), SC_(-9.8836904937604768475003980087848052296841413013458059942492381302879300091904145577042917566381678912e-01), SC_(9.9981351672966137538157415232087703857391713918668706141611529154125197261473405488084506842167741899e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5507297548929266838110776126540447754029701508059634482467232207081757635991721439676564943915973358e-01), SC_(-9.6692180509855020107420442422105488512896863109637831244811958564662752819194952065452181408818758957e-01), SC_(9.9940274499740405081525070486224662501302066161285266636163919450345102323852538614245194225366979917e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9116496448216395680569778473816797336045240970718320510410492452111231747211761166684825899197535863e-01), SC_(1.3263488674956774730756775160932939266754190113448551582905188715106923009372092142223815757917442750e-01), SC_(9.7570662857424879310703916044065233309790416766959585948782020563712027422818620743222861003406685510e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.3296807166173634608156367600433463515467772846462367773771766986463615542503764722665281659886648135e-01), SC_(6.8026304171583195922421525609437755912210915325282532525544314907699392347205573933187371998126686315e-01), SC_(9.7415593244374259917082669358443669014956984339319967191486717197343759917825920424497168122299510211e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5858961867945546957722266464564314300116355172875799765747547664276392102709696703911424884089935729e-01), SC_(5.1266350240276248028232580428588347284658552374057153955524128288999460718123927917862157558873103170e-01), SC_(8.3977336468050303890920245740943701834120526885539671891745317343059450876963309286548685621665655979e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4786831662830835288619459510853702112998979463628482224592812784288134582441963022591234798464681327e-01), SC_(9.3754340394788496763185810339149240332042712880445072628303538234352087471220358529188902304696246907e-01), SC_(9.5899692045544795455088644537712764764638130774652803613532908402918146975121904600328379742218781427e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3664398508976124433489819513770849928408419855391275723063941119507916803151839449690077933961455663e-01), SC_(-8.9963438700670638612550094664851504241107712315967384818280510560089682637279155416190905753918626557e-01), SC_(9.3116369558706107111120515262068608670685042904105246958990308010240769152306249948165320902364979630e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1994257429306591371166743540126245348251041008682642294873698861087781440652597306023296119934041787e-01), SC_(3.9205313415791857675346069880731348858647813015156484986873510248261581103755353853398335801658563259e-01), SC_(5.5285661450696736453244663394739894443772884607841333935882639546140967549842413556909504792246626445e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2737093158567720094623815297973444655361477154043027640111951812939439309043342217883326967269821849e-01), SC_(3.7414322825612281345021351952554034220264105662542785778147007280874746186635192281544763309082942226e-01), SC_(5.3153199228812447789395563158498134140056283833084915582221514138460597183214768948843778924645944394e-01) }}, 
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3163443397645219522190722219967645863302428319090031511398861046534414979904060364684679065227713794e-01), SC_(-9.0204862142005833829530661009090961892600008096400777079514049013928590521866371410268649079387073226e-01), SC_(9.0835649612240474327194980377973022405243119060594877789433604588157398950567201904084032075698643405e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2367002487005488956061718802856039685537641095930205411285324673161748344812351179966817436513693303e-01), SC_(-5.6706938740383716794475647959940664916417970457614375609639498071373704040320751522900452966972961013e-01), SC_(9.9451487647188136251623321355538719213753690995802495053413195908649709732240653465071682124628696324e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5972005761648125856814150089991111644355252351454782426021072528692811924063835093185222049756352357e-01), SC_(-6.5025028570175222709041509356077459957994257581181453789335834984351850745217027368428920487957916379e-01), SC_(9.9468916094071290584019776796156801457566287910782379977456934050170634093543284893062777847322950414e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6685221274134811419275621463822311529060337909767344745606376170308421386692333813736268216427916760e-01), SC_(-8.2381950020027895590351187615502918521715200403086409853085040370570353556299231210556864254099650036e-01), SC_(9.9211970230092091979012504414703268649310211292156159220649131309702506231543251837709874809832422966e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8749669776549004655303231075761381158450485549128692976333652068013487094642648615544422102584689997e-01), SC_(9.5778162896034838828157701538154307711826473973262271911100097171457014469471051639577420070759881409e-01), SC_(9.9606755467824915319061297155199909102240369386931258701377316809421592173473297286730479837180427107e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3902327548422347645783982456761152740550460220090446256861284200682660472946370304104763253754356071e-01), SC_(-3.4385358526396106980417242922320059655138856582579212585073627833022318425818257437039487776970969063e-01), SC_(8.0461262571161835165093601515758072932904224960149399538595582391483979873324536342421387355644982655e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5870838869295763466193504065423477892636749596325309113658455373308797510557911097924855923176966014e-01), SC_(7.5239833776100771138451138588635229180020049123202984794447127827063473465933263560868337520582700842e-01), SC_(8.4379527422052420661659836938275190906266850384796024731993225473566323420783157190529314606310941811e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8869959924624129206044846023230558572552834892715334629620983614908332228303103623142427103232749868e-01), SC_(-8.0835189233855010451209116995633974332525172397027045841785405869013526716285166487872840845120503551e-01), SC_(8.7083857264742105033706895401400027767465209209810019295783979575529903431715715639888361192476498265e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9384142348721629211294073012228459212265761357756200919229121291997318295390748622885251418713701905e-01), SC_(-1.1081166437204886887892298046734059397574225779482496551574019906102970305485018892828255524091661493e-01), SC_(4.3544906192189495633440730821800227012996504897697408731292036355672163642648287143881574236288454679e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5141701158840170175070956949465856429665871852421922158031648548813027018774644422170314135413986294e-01), SC_(9.3621903631910686761492990852625497909275626768588240949561585258403009925559571115563759757459972308e-01), SC_(9.4708739159236047917602470340156103422899067349277155221815805037702682448752589111807531338056412109e-01) }}, 
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2913541882598566186786820998573145010168952450826920632424672642833020923720860846605090372991938864e-01), SC_(-3.6973960226497270482311003837156717720450939012908135481201117183944446687995541669601570624162471705e-01), SC_(4.3545733568846757433294948816819366923985494205419813603777535204760987825242992021715086158996751478e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9062796376713251718736285660669447000880273852040532467639595228539032539763060039950453270500622329e-01), SC_(-1.3658783768178184578002250622895642216473247310478769692200346045923057756404020275944999977052001840e-01), SC_(9.9205604485160594573033937613719463311394133685054261107286316673579147434317056469910120006375924868e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7083434330817041651004084793223640321456925602368568038541225876765282144870483030608693448908872782e-01), SC_(-2.3975128331959665073776738916203880428275094384914288453065821249828514683542602862795329383149394840e-01), SC_(9.9131275700277001008148579339108993901364925540699504531657267402620207607735839219600525624974854842e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3474096255842732949637069244137662761106355834411140778862588988774278273364516362683989240966464766e-01), SC_(-9.9088085712099034602030682313662046701200168992760843213934768470683441389842579429193463992239425457e-01), SC_(9.9955640770553631311212590876855542101627638336329905344328232846738996286239562522822156466564457582e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8526777164605684176032415039634930165954227866088211850213035733348596211563855263674783341663400103e-01), SC_(7.2829120627894972187814905204253466440316419755234404970786913822762271113326363435495756080103894212e-01), SC_(9.7744785887872058261843792954458119009359625493189896106902415786468788495706011670822494637263225625e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3425438550691758345079464306324722939665834325635045181145666947944295568484156355418095181821482818e-01), SC_(-6.7887443416574383308627052272738770181519848931442932353893946113148339302850990439823547206658063709e-01), SC_(8.8567140772600012339824022172488197034041880085936647000316267224893522703020776203869045551729598922e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8160839042804485807955841365342438302737238395254132417532611246597049694198514367710445092705531827e-01), SC_(4.7198161608994054489835503244594457061967016821067810362016052496014948689656916945278728972055205256e-01), SC_(6.9576750549829011506379367663608709612802483215688800135986759504888933129590663652175456658299353392e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4164148193577940051925589526856387854171401748560269724735405434030767542201032627696130195537020058e-01), SC_(-5.4003668012917892634903273341312968327131126584829748758738287315087104064057259359148361155362027010e-01), SC_(7.1140952664856991712787861500873006936037072522081076384831061003683402023160545454033608142439700866e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4562719246419696499137089508078763002529401055646899406051071462103765423483377320319371419745734241e-01), SC_(-3.2525253707278071085391628832837509266002648060378787788045426159965638277513226354651357962681188204e-01), SC_(5.1607845307528649750638540692042533273401542577058175707962735226183182442326083741720059287764011422e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0316905432303891462677788789556711108532551099990456110163822755429680776343916476126648779498671891e-01), SC_(9.9466383579081120900298974669536243693390466504092779739929494666047958868333667191484590866304079976e-01), SC_(9.9555025336079627227629985898537362596456522053976829048453787348767200571546664404384150067503193381e-01) }}, 
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7909440573623457432062000106770933064703577637930827938425248656161327113763813751881037315656247436e-01), SC_(-2.0340635352911095704136834005554946332812055916099900469135612040726125794635858424269211682591855641e-01), SC_(3.1643851583342783261040015163302268375683741005584660326365000866395922504348103604450994806966484912e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5365707001719464446941328016841831758604112026417727211428206155639572994385299511858233885755938253e-01), SC_(5.2083548919947692094097221884793397720937918096375660159202046045902682186176610898488385555402042257e-01), SC_(9.9410701151732099827610815983835750178613991370605218139731749308844338315380345039692926351074894727e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0396936681725516118422818883663971125142315916458330895562879838249162591356149858234902790592955701e-01), SC_(4.2759722152512963154227765838314692113238268405326278442226501115723323566880456842654699046349072429e-01), SC_(9.9247257811105551676032961833530109301561357642796073682346995657833498553574803568079308106951340411e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2568786226302590424593506492178702024964211404123708409749944776111228580762055147353676507021029603e-01), SC_(-8.5067753671372438881123235489582164650713558657256447270082945631736442630479588816823726696894974727e-01), SC_(9.9322642998008133009528199804177239740750503305994904699700389360847991260440161730258955646731209972e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8856624739233539139097219386784980079347840956131769346210749830607884170935524371651547632042848430e-01), SC_(1.5078718286590521743082284123321138081079422188531375194190861660343004912112274840346366371496361237e-01), SC_(9.5246645751908806298801327509231874287138935339535999431303087823221873398544733549952987060977880679e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6982412019649632062161542558245232926795203587261883683589570440200208399000756207292159445594423789e-01), SC_(-9.8547438738887880367841314924802942018580840275167984686608260925306449521745703245286770430107782769e-01), SC_(9.9421698779430725721741428430411346809025435127240270398590227071454111152205105255872866556879786519e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9818658961078077578675972970669798376188617073113909162665712241252991578962736820364644887632800864e-01), SC_(6.0195783250977972537029124727429263670797535804255899789568375500003967198833150304623107640441313276e-02), SC_(5.8191996013124072261806101375753588807194976705465340082444646793449392660649632657756152148636183167e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9022828187136105906196471291564661403216999556757961785350022987381939378971005699176778462832894500e-01), SC_(-1.3945590622878728025275854877999384343506864919871791332943482097212062454797896291672769010179047126e-01), SC_(5.6242410128269651318638171879962105108484764950203276397137500430679996064342827157574945687032422251e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2225293676454039847118730433582317542163291424397756014069541407687639646436394282675749314004670213e-01), SC_(-6.9162901568326122999320827132211815197583814088740484133524667749619742473863985710935207989711357306e-01), SC_(7.5631229238157511512726921373977239294597026454840710311514394398122215634666408751297112080708332221e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6919704659039880874104416778008264328976415154519431700721206335721748887374586283547213989879869821e-01), SC_(7.4308499704588815369829896587146266571422905434113689822016960417977298702809469111464391421393157846e-01), SC_(7.9145423960264861511754592359292301577723424563365416540082864616725536077630976832346945222872767651e-01) }}, 
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9985839569062744995928782846034896099475389962834323200371629156589152732329808666213597004256925246e-01), SC_(-1.6828207479249452270256743531578358888618739675818335576364041725962045072745517542819807243357365933e-02), SC_(2.4811500902814415099421134839814839535952252216355001408696023657939687982338280967593714006707275461e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7036961459445298652770365297301720178848257840545640891758154226512202840739891134316480516791739677e-02), SC_(-9.9963443453846690181960398703795842128843708482823352311391890992732287276687485991931020863560061815e-01), SC_(9.9999410608025568418304767245109278077965678455924012818036381723154626938361519854564227409987215862e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1734915482199356102130036278032201601634483451974860767412689226690706880940935534712712022144078460e-02), SC_(-9.9665410428649604191931323210153286395288532319830878052000669565077331605137318973713012303054678671e-01), SC_(9.9993869022293475410189485316834760785303971582466027682533179798447934328845846384682182793416357727e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9995218373496773263651925578727064401670607131470342952612607571530019811079404407381908664393766975e-01), SC_(9.7790717181812860926422150641412403956874639089016646724060828887361930395181076922422679433611939212e-03), SC_(9.7526848655233394716795552507461466168951466979791086946976388120506542592942753981208637632441756244e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0063055207436460764834115746422976632488080032668076636963831213632189271948763173884625585587269580e-01), SC_(7.1352423189403390000873839748233370773517976931635994639101499750601024513038405989182990240690226540e-01), SC_(9.7641300325014709214627720331871351426028634446146550972861679142906428089751954497725756354213272840e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5629311263560406562094673001634381052191835088565210424531588861173882757186208678216556508550679430e-01), SC_(8.8982953163025104299147108375948216001789684883235282506986645023899414807723796165371648531014475864e-01), SC_(9.5746748699222340507907981437994911748902154858264449133550586012444476527797310093949750934672288837e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9953404483308624966483176051214847508294522252026131907613636431223482652177643759261486975328029866e-01), SC_(3.0523650168515675894001852148723589874270849466598069951938747857113554940361394490823395543773394233e-02), SC_(5.8038268943952965692251653605728871453525294638209731912241246940641332498081284925022636386294524695e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9459247800658676097860133561593808854776558809024148626279523955355290381658953398402930347507821901e-01), SC_(1.0385471916440403216307539217164608185195547329915757301062076486879434279879750738514700230252212763e-01), SC_(5.5702897854142442809611654478963959324261775797147550071864942887044712808658131231637010349995702522e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8270115775193423620255579638055734154142840720846053962016385963039891369058232571134438249971299782e-01), SC_(4.6993474664403664402801695571076121740057255160045194624946246537172391662751582864322860663846755794e-01), SC_(6.0060827158178863368404500172080102632076625684813771196020909629280641279574615153270312721676292993e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.0499633309357216160837947685508809398255521078686485810289070559124369255099465411452008206591216497e-01), SC_(-9.5235352511526662520363937890584200804697113358196926071621691184261145069006498967839187367230278540e-01), SC_(9.6041410479017780647642546421853134094118233510049076119516206412560578636505769948373386720382050372e-01) }}, 
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7703562086186605707652810260085804979481250950420318258041728072494841225884138094911078872313703606e-01), SC_(4.8042535293158825529589641475682597199231357338121232115205565947900759506420661006157314061468657855e-01), SC_(5.2721559756651726382324256487897356272038238081316030704213375897027127034023294653929546320025247369e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9999149217579438025155419990378050503774435663431440953044152660042130222829826356772642068616800226e-01), SC_(-4.1249940640159451218905143653088260520196509809885200974912119735128876297229127837040396959124726935e-03), SC_(9.9190454510523192870151020257793218111789942952070638913195077330681594450955229828271818098523095175e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9434482768426277476649034779467733059368058898480629473319245010863119376582776653994755154495576583e-01), SC_(1.0619964057167881835341514888736790094923878910656293614977154420369967365183882337460116321223340636e-01), SC_(9.9088494994688427220084094311943729183292306647285928784964966773416757025282807085924859312912955955e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2863923780197472375944729124012739432330206691625337430224005433942015077316427862679405956591677094e-02), SC_(9.9734189153537192292701855468804208804195911507161872562581122221034533964836167194345541261731262046e-01), SC_(9.9987029950271100759091086168773309508042475821354228254985342328629376377136953466595469759241932790e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4438953143877535562212080854310540201100159071875241724085078651193139555040088765595284332588609031e-01), SC_(-7.6469741190363365029329825419758457032026733632510013400465585566734752595369338949010268046961883438e-01), SC_(9.8008476769416633442530577739220493732979907125425643755174397779481355690658870638758907227004465396e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9387502689389878225183349526237932217471297287328121519769701617770894461916996339991668619614720106e-01), SC_(-1.1050986796052184360390211918956482356707307302792124668112446870634519675064841811303841609817046435e-01), SC_(7.7782083010783148384110038999967915981917233380252884615756446459464833713263012454253928377642176473e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0692896438948333078582609551292864727528807834406627454741719659705582459890889300047150852328383914e-01), SC_(-4.2128357854468915494007141925104755456992245674324379641374290838680438635975287956170633686988273788e-01), SC_(6.7381912240981059330307389773430099004172998609294423672920782115012163917779546323448667567467913871e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7776321201636010382337424408562096668543234507605495641318225337144791625772419859562530121151790673e-01), SC_(2.0971194822291466346030421849595858014680805590559492690127261632363629066019576649612096090094549878e-01), SC_(5.7742960193439094700348356947016724682361321289632632659151235741183259429995820997477679950807256189e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5335552637509468619177212910424271793500604536736315130170091868994872898355573407901286288639274304e-01), SC_(-5.2132940220659440319333211591248886524580006933686352224178661371782672213885596221974167956318085725e-01), SC_(6.3445182831800375269300932933670770833130898600306348885566817247186267453097547880914732346671069865e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2552432416186685026934526193128921379766826802420069334155189741447969109871574924231483351424206599e-01), SC_(9.4553366644396106872879025738016398857917167142462917144519103981246913164050418116860896385695109638e-01), SC_(9.5477600273005629053462961893870689852992588659840987337775533495567475431257098929765560217201525781e-01) }}, 
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.9412307228568629478091636297546153976117178431143042104414325984436672903094560979335786919432390159e-01), SC_(-9.1905767168991723490423535241594951632963991958559280799910799985557761425472976757206816773545655546e-01), SC_(9.2422301160881704148508838860716761915357124551323944774087944758929470657071593948190980722116431319e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4054705213152072851451664130651061216499217259757217431721599006205998223273563720851776196554659711e-01), SC_(-9.9007400033388392914671454535086242072251869165129442669867317682364702240378428827847175171458794744e-01), SC_(9.9984071853366842614471458726841084906264079357521344888761890568442619129819452826610841761945249390e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5070640492058129942565255217740163494695763216559037381456171424195061110398681756028914124819463101e-01), SC_(-9.6806316866813889172199931228900862951312842168003652810485498962347027876607999917857526043808893858e-01), SC_(9.9942302452559713852269084116030636732630369591763149069010267256421389522467628458268739532812633610e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7460959847396629023213294151850600468186754526453359707119955774767291431614264354511495305616871082e-01), SC_(2.2391098803411637082502445867797619686052486034294717623183478584718412642662476193997851593899862294e-01), SC_(9.7652107100176220018304071389988193041833109679443427832086050938061220329457600374867819614433504174e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.7591137819560965793227178075846254493991687812511266984816459225474516690755277726181572540400781692e-01), SC_(4.8247202773577212421607049007306835524095045191215664111886203507494519542708812099117851390243407605e-01), SC_(9.6288079930202121551356736451843753542939778244370285463921850847493493915725115345472885123365413983e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.6250242396649649980482066020190351615612321919279456557494609907194412689120822625415608757186732226e-01), SC_(8.8661801686245645800217768700725799498166537819118235942894900353237994345457404176820430584219016246e-01), SC_(9.5627540398922768507958728734673192109735702301637317713655951281056100713965361590625156345008848052e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.1735531008826291520919245508896005477690524195845718339880048475212741686661323687535843820697763115e-01), SC_(-9.9308999148822744363057759901009520225182513004952136286524553869898571573704761432739426689545184600e-01), SC_(9.9541866617977664359846799474228301142404409511589411389238630589212796142638172458066619231854538725e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5661560264047896550977697577574285271994983541443544067356972715404806414952219948705677776708497000e-01), SC_(9.6651354490325887257750254185816231220218423716636053686841904330333698328423906111679391851744157820e-01), SC_(9.7677311539491902219065627087092296908401907255979252384756489646051968319678552175412452558572875080e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.3043688031022365976100265167863985776533246242764453911544714145699594137367180026912374835735577553e-01), SC_(-9.7308727470504497158374043000785726585723147362213332885195842776034698222933783780401814107209214425e-01), SC_(9.7797376965032175821022437157898388837314600109117623736975241337618528076029566654878957935590182792e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7024515945744297738657357466434755079331657796883714801833862664891641843430559561966177382852691399e-01), SC_(2.4212461780950951071551165255952297503000013061390990430320407464582844014750946659296356182356525586e-01), SC_(4.6330574762904332411829744686422163790342838342235753322328220006082956185458756739898418452935999869e-01) }}, 
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6271921666412527706611162998623278828344436746037642935689292731054871089839252562699168099269047894e-01), SC_(-2.7050269844423550857864806232371501929916695397580524032916105445727409203649388936347088607548210605e-01), SC_(3.6052997174588038100329734639411992177585754440288098151836194079410246809516008674605501002506176314e-01) }}
    }};
 //#undef SC_
 
diff --git a/test/jacobi_near_1.ipp b/test/jacobi_near_1.ipp
index d03f013d1..9b1eea7a4 100644
--- a/test/jacobi_near_1.ipp
+++ b/test/jacobi_near_1.ipp
@@ -2,346 +2,346 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 340> jacobi_near_1 = {{
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936124862178929657881621645181864085183918423681860187396785862520605717123413406685399380582107113e-01), SC_(3.5736462515171262671173658796361885282655550407797367368767246967565775142270960241294075546367351927e-02), SC_(3.5723133911895480121899640922445600550831965573961005650871698226561870552026541364948342613336582806e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936077436182305740265762942505880070947367818181132794898773596144577761932318153752214737153329561e-01), SC_(3.5749722613432715628553169307272741195011102329188833383668050964850356815583084732679478209132508739e-02), SC_(3.5709736745792682671599404581373263526701044801333523535341814550620045496488948203712498732057017070e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935982531025601614500364655259025282505814635665229090640399025716517540590131557526316221367105587e-01), SC_(3.5776242897411389640336798137070232128793830106896650516594399176561812055650730083125160534386857905e-02), SC_(3.5682942269816429157188838670831408020383121223997457406594651516016868258020580067207389880661065297e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935935051865263915735047486113654526010249743927673270177761276038424843029985650910155418309910845e-01), SC_(3.5789503083121607415749831967541532808130587365952231223694356024503294702063563047398592898634045898e-02), SC_(3.5669544959949864105435637819287301450816005044070102625046909813700756220300841914735887869992226382e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935411611454537922604681816673279309149514529840821022380007801210707169443456723123140131191273797e-01), SC_(3.5935367048574188596130658870586603259325678077312780894068903977052012489188410600116295423084873594e-02), SC_(3.5522171389827658240024209410574445295562666383769236088207845918964017440183503252721885546279178521e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934694373075237465634151921066970602357861542329676509188178432941256915556744220631478917655855971e-01), SC_(3.6134278130390913627609094654640317241259878826206151457813687944589213129451776496300461550369058584e-02), SC_(3.5321198095556949417067313300717675686827259252339991668193302765590470280891859038544561861120273525e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934286167753124814131392571342776632513909244848527380521892160554807524960808842808040249611793657e-01), SC_(3.6246997312365705419622654899909043653736234860893527625677781635672768579458759093245682453664911900e-02), SC_(3.5207308451560232414054205505237899944531489182512040097012760453521655141311995420890008689715696573e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9931097620864165027219465310031542946941250827291810334804095750671116621959312074419161413137564784e-01), SC_(3.7115668240402753402689250059917062222914595826608378093934126249222135687424925800143195563100714367e-02), SC_(3.4329572580251660446610503280495506358429580145905143796049996103343889948196804594921179632733199316e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9927958990572377979840922995352718001556928368962504869163503233477958808920244802834130239693182256e-01), SC_(3.7951300344632531849121062722660432211073826380488963469452361292471727250417761710007993570196150397e-02), SC_(3.3485145517244791669270158219919377826756232555597493366342767643308973856626129103762653029721538067e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9922126738572525883615985096934737542379246872162570557721278008482614426793068921887463636739257892e-01), SC_(3.9457050118640992430999735288370836965982117887075206057330612359482953959031548073429030863323308119e-02), SC_(3.1963362733204485362415093423863407199447848854193799452188513745779920844752052440282754193164327043e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9893032851875707688561830988272894258600328658118144172720086651889951652362299650709125447015552495e-01), SC_(4.6240661385928097466067420828933763850527867003804137146601696125664302459519863236590458981093024575e-02), SC_(2.5104568923475994083987155204747891917416311244009618734097942128126480441578326069647043926175848547e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858861863794450821691883948411704365274249753358965103850267796074469645752772267528127337525272991e-01), SC_(5.3110928505928287442257797909322905597834515794113431687558113958412726965037911230281021368296317952e-02), SC_(1.8153237543155462803067836701096459698569047964241988599087152572358359059054049298308131438716438194e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9768013419211395389844759575957044763860216650562470815234213356993397846622838414826864478393798484e-01), SC_(6.8076059216184755781840577950311038573406706672675088844600265894103208744445519993559300403103933746e-02), SC_(2.9943999715622324848586115105215220299985513048294403527193588267688062368550605670306861278056228327e-03) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9275223561439943369665678089317248964119678445427980155471655857570286843157774469401717822210675502e-01), SC_(1.2017902763216197969677315152451453633920175705926357660874751861325404020389385327834653677322322067e-01), SC_(-4.9965954272454113037709486732652160303751311444701747699562340013704865808780400007504197732543057380e-02) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6735637154027865337130077405912181415705275746255993415024144757583603881348060995488920488911672649e-01), SC_(2.5341990932132061632299610199618871011222636428088359622618311788654236921637295363303486915660247366e-01), SC_(-1.8669803992671241292637737591564312105410623529773567523326462874859967205170061052766876529350597205e-01) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-8.9037307644999185961891548066152364082934652825389480690284822126953747572423134779233931568896247709e-01), SC_(4.5523157264515051576165746439917285541212023356220966397336337241653186704837219828020641191437049015e-01), SC_(-3.9749158628350816926566949245343979471653384960565298443009459540951029451206974073879850780006389752e-01) }, 
-      { SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-6.0719134559454416707104305589573667628292047048469766163025850056085681130949692218928367444627674035e-01), SC_(7.9455564300751576105470945564292159344239444001338371721114375059096583894484473548719583963149859832e-01), SC_(-7.6412041425334888578087126653697299732010050441086783313382612821550919553001092840088361833581189685e-01) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884941771767374068845949560764111778511322805191229385025226734820765467112509736638548364923940404e-01), SC_(4.7956654648381339311038559193943126801582338467442869043122959184810391359715831466879439189897340727e-02), SC_(4.7946733400930347798831724061773506453356261521274285436701505289849800332902629782014328403231797354e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884894542085558748198261281226665105707563473967662902233717417789919585586365668107117785676748824e-01), SC_(4.7966490716380906776917513236059635732930235137306330473936925478681743604444507244368925503697776871e-02), SC_(4.7936726935099251332962549955311982568754220652884694250178964216891229721756133703724300833417873220e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884800053322777518286027010639325944449428672631354491199619955982388715763941232935413635713386273e-01), SC_(4.7986162909457619436784171981217094349436045665061053131020958274641500350267899222178077906620064086e-02), SC_(4.7916713904809832240694854347114515405949031305739202442950366657403369649264440385034724801113437354e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884752794241685177281814388034819622266182061836822776376735766050551822913199661813487761171553118e-01), SC_(4.7995999034531894188181061791780007699592547063320373697384757078514183641285191596718326417467373772e-02), SC_(4.7906707340354307698066856396015402719730742594732622218887608495079435724059545842872281711027901343e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884232297543326038608770002890771616117881226724123750877069057326172687020106828624715574982686243e-01), SC_(4.8104197665487255566450445334046446860024366559464112650876503175575173522280411224172226191479757093e-02), SC_(4.7796632962098612434876534391677461366778071717138792900598918391188478278146891016197818628413892516e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883520618188656094442545723741889112072524137858741950795911346620393446252964875214651661121158311e-01), SC_(4.8251744958997729782856355993831530775258031132830738841168426330430358644767129149212735614987033393e-02), SC_(4.7646525130527562772454137301364959335446518913076001744796272588168522535454015225744735632981096234e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883116354307066375357648023573603071848031304015961899178849367381945566316461842889014769257016251e-01), SC_(4.8335356988395413823116124116965570034960397598529377901503533920747148842234337683758463899757491677e-02), SC_(4.7561460746209608329387379461055246799942952449896525646960067576756892567585755712817712026688217943e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9879977386187957378421584308268955720754710834656872025770372117930851502380130941673515536407903258e-01), SC_(4.8979707363950480825462856407705054171535100231494828482031076682070644607992828836462101165987634001e-02), SC_(4.6905885124410934801365709020446864739215036952801770179504371287944255612531666050428145953083479929e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9876918533209429301847668105942393964506072473372678163817667069368803591028328738127139425992104707e-01), SC_(4.9599540633605490351595738331650863461228130910801032634454858207552088074852228196398880355656626972e-02), SC_(4.6275198977371426876988957737001427834950148778468835405976221025560682864073752302857007809789671278e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9871309469784108153217075732685412542923014074289296889075241954178785619479870059717722817000268388e-01), SC_(5.0716412324425238255863353821098353785851543326334904112739303539383628170392015657141530299160026178e-02), SC_(4.5138636089666923850886980782504691325294057987373770645625196731894179709070622317602006304584277816e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9844488576463040849667006713557075070979541720020951503058388950804407348075464568603069085585652741e-01), SC_(5.5747736191294206286918350505202186358057536911360398778472260156311743588118293052930563147292452169e-02), SC_(4.0016446286618777391516143355010334736500463418001764201909725908665568010714905993948947357429081489e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9814735532827967677710397737101870105197240105729104487104473579791998615872184246731575441258339540e-01), SC_(6.0842888254593837465209677375391817316105531458115344815449663418792266587914446692533472501724137846e-02), SC_(3.4825673806378223854416743345768709046750138031888498314419767132398576036290680446789151555269210869e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9740891614028336574902722674211307257403319902004487661106801730832217284591498304306253797972174694e-01), SC_(7.1940628325482287597241361278615016700663682648113274874640077382368171632252174028485602788862191003e-02), SC_(2.3507127935975096405119708066286384007170946294178298040035862006877248601460936169907912974591774094e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9386580812885720771543881036114185592162603527038551894003142010982451693350185733793880558188023956e-01), SC_(1.1059274583974118081965374214702695882529662147587735960220843134124080477924950985271860597045874499e-01), SC_(-1.6047980881733071002245323351532727544044505820640210662499575166561878588370181426155511493412935512e-02) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7770751720868602337225044625557663927650378964739536352177964002183487278943805327010254617683253116e-01), SC_(2.0997145233013683060039494252018390385539319437551858193917726127517298314252558445781644356523863767e-01), SC_(-1.1870428945825277717646317404865309708256751532834829791665120899418343477231294640785484115994121252e-01) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3116172491550869210604328356917347068633110919576522355150591092523393694515822582577605296962969600e-01), SC_(3.6460642075034076257068603620492820863555852987910447137177523968596440610237091398446994569071517422e-01), SC_(-2.8122445593847548343640584102934078992301745144766806787882805675415102615978086733715770859305478310e-01) }, 
-      { SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.5349530006397163620403736245813406062237802034593398090637930574149568518562456356420968020156056829e-01), SC_(6.5745329323192635869573004529031763302972318915689690884945056744286795067246831990769625391398801898e-01), SC_(-5.9932554142293122580657035349385717086635844342736037395914211175705804938786086520214386851372221413e-01) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863666620754752627820252475020147472687827098575805975724215207769904389865204088223761777048558199e-01), SC_(5.2199702162706873043330613473741278225836124159780196495841493559190948357076183439053476369585311317e-02), SC_(5.2190591392629523177929295788459506220964230084837110364735337491819997165734145145855076701347266644e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863619467318447104479269990008973430925186913599511672668859665849477378338726011804002496826252299e-01), SC_(5.2208722342742764141977032860909491438709325492362966764532654425106637807782796568628439413723820867e-02), SC_(5.2181389997841928462636485105437457487687575170507326180956195011114444762797940979716563708354096789e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863525135673428292278206187332338223774805463476629467712924854163003149762718727426681845912611334e-01), SC_(5.2226762753133938992187236989277867636571272779278061656960295397476074447183378013375953327840947236e-02), SC_(5.2162987119918639317259106756297591840900457325418425123806368491344350494984883848227057737359519066e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863477957464612303055336797550418391205349080980277455838217006184501971055033085086848174089915495e-01), SC_(5.2235782983487004663663302597853738961837198053046405542670268879310494743035931808742692970768657564e-02), SC_(5.2153785636785099435822763212862759356524767666295100278653425176323427826925044664754280750008856397e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862958452154333051984095972687357941173650344632978999289957989984284781838950353379172255030090879e-01), SC_(5.2335006623958168158633592799981917852130288606925387280730049982442379479994112361128441946322698379e-02), SC_(5.2052567379084589978834205609634238166228123978768422517467297676921313614527609066483167392588122430e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862248425465472200248107018421169659818395827055541380300332410771331946804492585196923208552817922e-01), SC_(5.2470314855753265607893255818842033230823923988430897119022227732149066666240707378628470752949541884e-02), SC_(5.1914536742745244058684827181284681949167477713955264834723981267843219663446951841363842523592150349e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9861845252157865280035230263703139744675375966175213943776751738333868096297224688715516061943027073e-01), SC_(5.2546991192717799762778001593923088151912127366510294354491878910905948769751167360289005390327584435e-02), SC_(5.1836316443749336467376415173516808168312504041078874854373068361150252424255015799684310169447028191e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858718427122621604195983952807858109533441759617105800650890122709038864313422768043510427469575260e-01), SC_(5.3137890523280064789754632093206590163069837822328818317259908492272736449635545004893889800334474933e-02), SC_(5.1233488798252124337682396881042257039225728945487033863986347622840573893513777317065035544623582484e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9855677501257923296628316765985048514689823752371521544780115356718787893062822423902501986556287191e-01), SC_(5.3706303880244993026607211067563171099629039513937608790106120834862509159155635712486425831389181367e-02), SC_(5.0653551082316017942589409834862004346682660963889653162365569077804797114704922714027348738859758279e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9850116204379081756299157780935655505345706895553623437834043512928871963536572063156428433791693723e-01), SC_(5.4730516142271046144413442479028517903170343000540707264974643081443291370646019331949427675922323388e-02), SC_(4.9608449654247580317585691624247831453173618547457596950590366663376871567089695205709241029101713269e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9823757214039824531437352134376925492437300904274522178189499509506778240592449490990904273535919314e-01), SC_(5.9344330540020492752256187117342294628624336773809603914109381975060740423114862008426787798700589291e-02), SC_(4.4898563358414356053425133073465109455567162049502787730010957500408613606610367901249653748606366484e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9794883758338094575136866058310360925103486654705362428533816924396119401138633455918611353122548785e-01), SC_(6.4016541346582900023214887316583635644581409062875758669555656973612871985434419027781393981691967475e-02), SC_(4.0125777745960857714394888192255612102735948519625408710961882687728629203346627996030853278500490464e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9724392033802088768550484334214667734930788649383927077036802253198851175098814721121492822499082517e-01), SC_(7.4192744583652178913525959026264728508371082697311408149287493461545862285328364043773162730137362302e-02), SC_(2.9719080625226448517051468126835953439532771392175881658259500902696088714105594517350309591656114776e-02) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9397184052742410875432651859522822535497528543286712018387510637818223510559541821951175955913850729e-01), SC_(1.0963567046598007667983559704780598064217994236663580136374343582430964610156800700877553203665518825e-01), SC_(-6.6488789140960911816423432807236934674901341709848279530307464005618747598980579188531404381991460581e-03) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7962317983211081206947603411166670743554868018875882149555459461628058479851855041934441319330146496e-01), SC_(2.0084428180962454353518866723655369175548200795927013418355348845222658659835457614413600166372430663e-01), SC_(-1.0111111717415075355920018724236546512009071655708840226929143089351913782922152867865183973038293364e-01) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3916293410179703755541264374478730464603647247940813059884356606380300948393969707885868258523465570e-01), SC_(3.4347195403599350510907038799273091042933463514934820777324751095190547036506342197740675863720933156e-01), SC_(-2.5138200607073188819020769319260139628528084778137251228657190779086490670429899610667728168538158677e-01) }, 
-      { SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.8471851238709124561975360509985550627160345492257189989580110458673277639735478623541903103007692892e-01), SC_(6.1985228588510547115659139571618058461779189047246863939894115094618468475716059008243553340361676720e-01), SC_(-5.5225294173930027507924031145111838794701528239117593661685925047169551943831075302842648371064143181e-01) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607785848776209022431466475603351513484345921980582458382746094957548325170297159761221697590874336e-01), SC_(8.8481070463878315770982821077592972275721763728855641658037338346967095662793100070959637844378071951e-02), SC_(8.8475723348907941188124249834898656747086007952861030422958287853070318979276281019982009342275731080e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607739512488946158100609218059226136302845594496117744453167161541911496112426543645200637091014607e-01), SC_(8.8486286628012794439582947630122696672514058391782521866569597060066777483740652804812710581568480337e-02), SC_(8.8470245266633813155919501344064562577613854144242087948491807083799834824166982255941628543340914197e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607646831458461780421424421235508595149486502110238817277631333490561786422535077468776784217984479e-01), SC_(8.8496718978413577804320998822013702944382195469852813267671949031826093287597635494767275830144827694e-02), SC_(8.8459289058347447635027205304610786525266720650473452686960762617801805206665618161546811857217685104e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607600486715213134055421349104677662361736297285455665347683803645529999124251069171113560090020293e-01), SC_(8.8501935164679441920467921301652453066355461176518662413583325171745341063865360175639812822848832173e-02), SC_(8.8453810932335623668294600284281676741374058113938163741884584622315580798430233679358602343200824199e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607090508503015641025269502202860799831138087069818885621085928237721892633836878113017901022390419e-01), SC_(8.8559313700416882222664471097286336796723383552737168883333700537307778820548068581529592455640053612e-02), SC_(8.8393550584049033070930197240828397477820659423540408286354415586336592909086446750657088641809678169e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9606394533991211234123593779474273203433603834646428399963797763321817774672178241684342895130037477e-01), SC_(8.8637558596164954055129737943321701382349481136650294764343637065900061992949045670632332285107526722e-02), SC_(8.8311374539467780488708833460947257716199814016028627224256673124572259004514976054727755489774541005e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9605999866885666020345695882410004369791370833292554695082761523004367412724505643091081801371702171e-01), SC_(8.8681898106644448972966803247102650430075813535494425968069879667734679260027726835031269212702791741e-02), SC_(8.8264806658637853093126185720604859652550230134639126453883446483971706143978691974452566770081564598e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9602951775750644245870280185202965639916103579354483916076278827865035066622084941036656421778260245e-01), SC_(8.9023591006817728870751910334403881059535659752913013822454799492569923128232234759127121144519732088e-02), SC_(8.7905924742591306414935931625453981436820325101045271020741280796734727381184073881178334367274829612e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9600008609182115140397811192863329053033747112612221568900345683818955327214682761448043444182804153e-01), SC_(8.9352271963755093996338126117043097650045927308289155299361388212760402748747454565259239939405796470e-02), SC_(8.7560681681253233044037176291525459090849619187094522560846549866269719255621712515796407946649090735e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9594677980216884007336597461944106210989241374746936878666588891945076682357863358856526815116034856e-01), SC_(8.9944492892506839604401573883242631209340512231925544319148230673434448153752819815702072991228068849e-02), SC_(8.6938550512063316343310861803804161023773267473722361657836031417977883004389352327154909407700892049e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9570227776753021876712410343757739282532351911881775481389672797467393773755737688011649805634153883e-01), SC_(9.2611954134183441413108302741711246136563578770012013984259998469081568113850786321216173922336463484e-02), SC_(8.4135277266604520563112900670651269118343104210938406040705426840188643776259212302632752226597475498e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9544738625779158049942998407190880458472602545872954849623651583477964237451090495232683368437812756e-01), SC_(9.5312649698406213449381507432955496057072493872064795776489478862186495920756910480362516763566423809e-02), SC_(8.1295258395547339877322983384123315760101310007816042082876123832771260965504416780610324022704504223e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9486678383957730584496745185351334194302547493359581265341362798350472152599895433193334801793628903e-01), SC_(1.0119329233054809351527062808225210454103718976127529055551297769090351569666179704298142369584994480e-01), SC_(7.5104915883547422331087288672145774899891202704000511521632351356865293612201165008058306810557207313e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9257102153333481317945332039184783873856087338192327875147504008145322559697688447698399226532267870e-01), SC_(1.2166662324677297712910383780161039015888399481217626079062370085701421694748745148833195582527702743e-01), SC_(5.3485755490211028634309883738541751352491582456879385705457059695054367858343767192722902041229680772e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8466578533864954957117076226425724085951544049776283541072356064106115433317095251358886585838569454e-01), SC_(1.7445140063473415904269752473077388217552395659713906777413105584349078726283463006455472850509128862e-01), SC_(-2.7372288525741857493989975966267201056039920784107185046136938470696946972946355399539626335605319111e-03) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6607729779063181193065908003190880221350385736178375731612789261024189656062868718203474862519186701e-01), SC_(2.5825308264094526155494933981472145878002222237398869053340877531279069044936937859251468749076161487e-01), SC_(-9.3433614118696960430226908167368070684268587816825389459983881332522712757508967927427083296690506918e-02) }, 
-      { SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.0106659809129065011588392628429499265646678627262102966914886741086499259596506762324416228874407831e-01), SC_(4.3368074179537703439404716374090155584486830079560548568166055678803492820238999721942750414386184741e-01), SC_(-2.8915073855581522080331610134268847719275542933248057349866972078641341979365715185848267260237376165e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247789841822904171608837218475727030939814573958033439990406898388680006934322406388952663706219474e-01), SC_(1.2242394027042029255912664312690655553944895883946394597930038459582422775708118976823848705525812028e-01), SC_(1.2242010361907238369460242281902659554319689648723427810188901733774206094923564200687514771228586484e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247744508957122536235783416036743290541560767874149359479406219480533461577038808013533929735475714e-01), SC_(1.2242761530176569279165594051075508774375149801981125058315181353944089389338928328476647905496176067e-01), SC_(1.2241610533755248583788515221214287217464701536907722632854340414436156134172791974845589651366607930e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247653838922421414440234747322790434210644728664905436520930742110104839534523110627208671278955436e-01), SC_(1.2243496537730859639045343956660490282028096203254695713198614618612376092048657667186991447061578208e-01), SC_(1.2240810874668740690743477422147217708366230942187201259407592621834201499280292203082777666571855646e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247608501753490458962481386294513321998921211526485388929322110318522495289553723563227973462929556e-01), SC_(1.2243864042150593924477818660559726087467701346650294916855374502845868708890276689462077079870489880e-01), SC_(1.2240411043734237109148742714404144138923981451119251675701307463367492608764918663694187369056786895e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247109698223946410039066394381667512105306935768661389898665369957237264272403494691976278378091757e-01), SC_(1.2247906619039119737662791525654039435182488048175854889541583090427398665942102517512563097422577815e-01), SC_(1.2236012842241950859003890877003878161235773159632442479782426154915069190618849314240611315074150406e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246429231872017296451674523926139398568273352597875960622965441890386035252443039907140954559636652e-01), SC_(1.2253419307402303322079550695782390298368736016270664314719306330391604523782455251485455513261217825e-01), SC_(1.2230015113909375022897085902166096858063479269288434453118218858574375098753650399277172934831484194e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246043490998784050061081838858136273722750195488932135637008002514059335311808318939590822198688672e-01), SC_(1.2256543206906990272442191739927330863014683671368433797314622915705550609280329430412532416530617742e-01), SC_(1.2226616308571802871469956910766526852566342215273731467439295768250524993229520236319208830976552689e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9243067540212352265535085408477816079971289276760980057098950027585209363000541332918922467580425122e-01), SC_(1.2280616646115510430142962586106342851865628504079803347506381684095625723125922206301407692723624862e-01), SC_(1.2200423267669842494946092151191969169001609891017437854159956620391151624578364535552757599538065513e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9240199366962403925175913274459247157551949224038425304963406071522387941241453374356710380661206088e-01), SC_(1.2303772982526737242616622857855144412991267215617230142239322881840481983318631649761692949960211516e-01), SC_(1.2175226209823157659332543850040642815583249946659420605359525821071017960419636619364542996580864012e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9235017724701662162939396816352984151195970004534812197202026969871850149507840916314464735546823427e-01), SC_(1.2345495420522699520475461705006198089626708763034160422895587791557434312424595480972729282923726558e-01), SC_(1.2129822233381313596218553181963739926414470045579598147518088429103214170490520065209281882752627276e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9211459676089248534101250572824287957913707214383007186068381741085656255959771282697975593030285086e-01), SC_(1.2533406118837649008471781278950396461925166683437182986390902022983527734320911079401937146559400930e-01), SC_(1.1925256816087932320693171768934614586834540093424605385445674008560168223508215451164613010702773728e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9187242644537612321836764314799287540392168622145583791365823692255618696132180054936742343117304582e-01), SC_(1.2723635352116128671134002937884385979921402999486504339614238708019132736191461789841680388564333492e-01), SC_(1.1718044520226581260424673466783398339423784140193525239052268555660167270440492662964553737056716942e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9133237658779574125360938166543390902220750392625021778114104651129239395669421134178884718945778414e-01), SC_(1.3137777258270413413506679357239787835205798071858359677642138620895662952578195959376372415726875808e-01), SC_(1.1266501962432499466685130428318910960929987889043586133013792049055833865495798153892323347125405299e-01) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8931561572543962899280958498348380776124038712304432875691366263655459780907417783798265909005319196e-01), SC_(1.4578961719475865702774951356056488501656777566018814271525582807832290577594819324065828315725748022e-01), SC_(9.6906022387358640129761586564817277813890333936219620743515565642421544347404486348145944516725310919e-02) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8312606399671963932166337915190057388159596365868863113339592951594871233999222091262513507714762991e-01), SC_(1.8292933687716117713061729150854874621142580966604714541328695060264689340138988586920046014813673306e-01), SC_(5.5968051083927896786087254221152366873805268837230931562544541537809942261572428596842498852620623589e-02) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7027214158893503665494833604251495431427515623099753765703122897630889411390582404573491152089782759e-01), SC_(2.4201646897767432885411754043772051672092882220708041531568294727773473334038023020590376963105304964e-01), SC_(-1.0133170352039196666031220334828188740532091296761181348017168187180175832637348322346127504857518000e-02) }, 
-      { SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2992651495711945386647525805940495633104885496121648459338264885060449292778993959194990188051300731e-01), SC_(3.6774539668051086109254376984308870351463490632552354824475579709790495382904072300435425214043252109e-01), SC_(-1.5481136342823858856902744327814672240395710480184722225598001575916852312692414472699493396907974417e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645223016394131884878253421532437103709096128766136098373392431453881113675828054954886720441863147e-01), SC_(2.1573372987983443108459211126175914490391248833668571674517098896103621706465803881880832624796172443e-01), SC_(2.1573162243474826729125166489884543404183393338928960595474211505067769921296894829604153858309083121e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645181370734185743868949312277384697615899447156907870619274778505717126830047249768056578964610459e-01), SC_(2.1573561483362581847785156991916416847359601560952716024210118202898219695623351828715718477666239928e-01), SC_(2.1572929249422508264659893388196394832237710819846015485313133717724751498236986053594341555338963524e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645098078168276485011446700666432110089507509651597713166758654225284446338100452013061302701618709e-01), SC_(2.1573938474578487546522642760008824684438086172024071892912537876503003354358100143506846372144176045e-01), SC_(2.1572463260118610076895821277604915876062799171610056852729034636406890461589918796654542399257011680e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645056431262311115317458990815468673803315544759358646108369635807868837520631320186987303608401547e-01), SC_(2.1574126970415251890571753121344219028203369968238226720435437542011668574854856122535935045302155884e-01), SC_(2.1572230264867032482039092255671959493749557224115895234395601831151482200410072861137104485302177240e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7644598287883872697330412777026467951058871331931276597358805720993874777808649477392178039734390117e-01), SC_(2.1576200434686962665856653895166300551423367535769141312144343921626462158970582374166043239146181572e-01), SC_(2.1569667290716352691209591463915498994162687518652427779090955720419672300260064104638951341570558039e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643973465918878125492598857824658872176054043239265021573327718791772617169379996963952542956686907e-01), SC_(2.1579027915708577422087204690766971975443333621490087909147569664151994178299277617196469891983646846e-01), SC_(2.1566172248016557029009760287330474316009920012468495456472742703602512202586576476991341308433332106e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643619358653752851142100684437163733255341150423193840997761871054759186894129759824129313807006946e-01), SC_(2.1580630170185903974306534750337488164577515689703348579060968559919768147856406703422475261057272844e-01), SC_(2.1564191683897417198524321388426601677493258512281647479058770955150727109460805935071049935250269111e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7640889643001083491690838087344397411600757739911946984405623069291074264131053874358475141955148014e-01), SC_(2.1592977324196951658451451040599628743856546636264346711627562408395270525390987369322064975448109340e-01), SC_(2.1548928721144564689983825010568409192796094449564417722341697211096271525368750585480271022095794857e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7638262433316325735433155364415120248142124611297151730031533365029542310428476151593530345533874641e-01), SC_(2.1604853829703406030165760886476456183754360169760096449846858165645557998874995894501768576790176797e-01), SC_(2.1534246696557682568467960305221604331735391710331511821590490307714171815830899697859974844976215936e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7633525123461068199093093188837814662721999594655530490710448328086067650455380209768350747510535516e-01), SC_(2.1626251916744528842542160775920325223519059064375097758562428818050700321831103897912730846498548425e-01), SC_(2.1507791745364547349195965885351284310342822274728459188304747877942705100344909483292694351073851722e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7612130449225973594075978409092469630882999504482316342108080287331078714196302631948271500485773225e-01), SC_(2.1722614694444394405295432189375996797761302951757654275784692929765857467720657383478338071094779664e-01), SC_(2.1388622479672195250704717631140892991453869295981707269478716027022267365045034849963881863478436443e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7590373957492837914539323887059884577833493036102306375365671643461684803432545579426817980341957371e-01), SC_(2.1820149193731551784057058984587519493244378076509924350793771652758890967076464881760880115804567487e-01), SC_(2.1267947961695874598312278099359491534865995472691815191576571121172221631129167479187021404129898680e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7542667641334685435768422544474991863514079078167828238550542769055927649647864301960789292213606634e-01), SC_(2.2032430401844442787042709302448523328836677124701668516562091891507502000655516895852690333578302468e-01), SC_(2.1005107601252513849488138919458244500263298374217414203035418110747583517640443145878433922601436767e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7372995279302494988404045637223193416233592921501766239407698466426442882406493028533968772950501178e-01), SC_(2.2770590469659192085571238934845768981817976379515426925287154772447576899401665302034299308104470243e-01), SC_(2.0089052894887977470786530391834302826727405833789014908439401465649786497519691235543439709694115592e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6909211967962660954709760781019362265877824352870728295724011040508274127894316631337645042442242772e-01), SC_(2.4669913573997022859643758029640004745878873916049495723526992094260719848911729004389609669022750595e-01), SC_(1.7717080584993774336069026579074568380072408386670087865810682192013412152051626068188455545018607386e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6090015429740568114685701405287931671369180419012944086380763979907245902596432215152471155061937717e-01), SC_(2.7689509470415317251294197293136078539001333065404622571950623298732838378692538828833687888689033025e-01), SC_(1.3901681011200127988993134048253663714649620706201355995860416807440481245592809505620111524458732628e-01) }, 
-      { SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3983122048731509275825347885080734783976133906387656574604586781527188760517593029102761209244940295e-01), SC_(3.4163910343712665155405121567123562890131170912944889895684534914330115567753692246197938141247980640e-01), SC_(5.5355626751963005003006487177267054116150235396231587445804400536294353783732766035566050692370392458e-02) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777927286370762761566941514618110111188237188948844535667826711205684149425627182565067567658380160e-01), SC_(2.8750454687303206136896746209643124283306921086720679839427837699843633809315334250591230177411702552e-01), SC_(2.8750302542369632439473833453021835518907446147992032501692068985715156489079263730378749022262644510e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777889176705786975961108268669931985288721930814760222003662722500983851791609273006801170779806305e-01), SC_(2.8750581643762695666257303210198293328409724570982434863917441542045254618672869384202267242854938545e-01), SC_(2.8750125208707667904364811347773469157575159805404224131580971941915998782438201556335353111279276510e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777812956747322997329102238854974645462021939565373671625788788839123081181127603619883216012749464e-01), SC_(2.8750835556942073288778576787727215236628500238369761403200602060690010364472210597704959292783203779e-01), SC_(2.8749770540626913796297329475353895785369329174256331970688191869679225176766380018511954147211689656e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777774846453833913592563809646810157295360276421438596882346309036536197396922520584104748389985478e-01), SC_(2.8750962513661960383240207735396127372297483443850893117273570219189197044397126229100287048187576324e-01), SC_(2.8749593206208124982852293118075398392605528370150182091341511236508019548953415282832665209188588930e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777355619398004669791072570446306598968064979454060484478802948402660310848200537639411869544207696e-01), SC_(2.8752359043309289080766253363407517322092730862062109019564763532988694017246155016412541926283364437e-01), SC_(2.8747642510951447590956309654234689507702056044494966065372796163358121937297156225447873193944654346e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776783905285446578348484892720410082889814810971030036395834242488083919710145673915467924608569636e-01), SC_(2.8754263418843728754985659416178195408237546229427232425015625301063782688134015247735622624470781589e-01), SC_(2.8744982422772552756367866745072553777827573288840145655276533163938557579957358763522234980824788095e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776459913029592749317762683084655670277946083281858887782662643194672484560438480439613249228776904e-01), SC_(2.8755342573647691719712959725600577891864623958860520336794267595169315388788573164912010752975145350e-01), SC_(2.8743475014276217379104110375164982840656333338538935801518840081008750669580406798932008994365197344e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5773962759028828510480314144114498619479288590494308188527690952423949649143614997115261199009806216e-01), SC_(2.8763658623898300370760072785452726699193645729289400751701212143590895191938025948033705737553252326e-01), SC_(2.8731858490408850068175363755007610798579164820540192632956783220151803409912928825777152399960027101e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5771560068045551187296340917946515386999654026696552804596704592541469997434760988941862854900189519e-01), SC_(2.8771657618787674202031042481338148720696580261079655976350080068294591495872362226996943854039980984e-01), SC_(2.8720684324325494486571179310225159267481743231738824315670324111562354235483059823211423937840866462e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5767229311194527193415061374830941703028424722021891220910602449601741226357514852058193016686324805e-01), SC_(2.8786069374909173323458355034911796165271052305602646822840614069841350973564576746593045978103234207e-01), SC_(2.8700550562417705148084828483198349550892975768468925534231392352204467017434614149475896343417419242e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5747697908587597778663774085198399002710430450092153276421334411767351298763564313243856020053641628e-01), SC_(2.8850967838286641338665353989085938134744101870755651275284148454543423982974261784912519450147172382e-01), SC_(2.8609864058411120335930092558614824462382920083855209483576221675582742556695361047066799302423961800e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5727881407574909367960307990436003766676801568877313783111426156940937885801333255183290134457148504e-01), SC_(2.8916651279449250721790541592544299655433371018772482467616461038188927078160725334720186857224514392e-01), SC_(2.8518045783497482094081047905193873306540314269383658541578793699080998994824693223796819321116938406e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5684585581901473790231397999294687548105043221062183033375581966684799216947011157013739205036024508e-01), SC_(2.9059595351962019369163179653273887368922884214535504622350346410693417656709071760989057004726402040e-01), SC_(2.8318104296518292430345743487234682990343598360057555360312941422930140667325950932118807005696271840e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5532260777581130782924762453744149312404495327764735071654857396938010635242575615538892743140636877e-01), SC_(2.9556507755894198016951098455574103588090325139279460571550555041805343230410159797690241311843727352e-01), SC_(2.7621759326257238004322599177322781018906534449474978683919907644662760706163067078457424348716670868e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5127552042653195868010273099982829643735313316635566427418327674480212052240604929109384640480603636e-01), SC_(3.0834215449274978794369072309101044266500570616637243601513425315075893353200916168007867989163770440e-01), SC_(2.5822004511273380563042055581765881952858402790467664432191424852282180492343190909512073504968024626e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.4445574240503090047253451664732463152579873230079449149363938440606791920747377666842443805820437125e-01), SC_(3.2863863229718127062767500043787876457775217638131422950696666119975589228566950792987261412683829300e-01), SC_(2.2935582885125495369348341635743566943485222947175631925671705490045410938087135005018685653947329147e-01) }, 
-      { SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2816653959119849102876953999213384541458751396862381216223969111852085328403576824570078618428182294e-01), SC_(3.7216511763369248371620899865347425585324897579798863408269566698424328027507640476445448575888369587e-01), SC_(1.6630555159413075786313442987670388658837620999863039807239512807812215958708071036730239446053447556e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724132107153170291643348867332830927102023973164695769613983600937750184890972377671883334672823159e-01), SC_(8.9934422061167531941641580612058171822238037073425154256049779080373395366903795674081388010377179030e-01), SC_(8.9934411924699231703675297266491218038459116065194943573819557494565258108141223138583132783618779787e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724129338900855501494123574182878230888619647184227825730724270389260092648837682904340342096929074e-01), SC_(8.9934423407030688745047327741730084811922125108259638223274385853508877194724599822153570494613148751e-01), SC_(8.9934392997612165889498670882050364334551044719080201049074919896607809320161507299135701505917340148e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724123802388472268110468556873800094665982253957261177552037695814080944012997873639491896262658810e-01), SC_(8.9934426098760455956839095747985302369725096672866227713542906368925146155555138677199482097520990569e-01), SC_(8.9934355143386999311279370616875952583071924530642104416388589243020216386675481572346693599069392951e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724121034128403825207463235195310493340614708401227940010825951917717241039951482532516414701326178e-01), SC_(8.9934427444627066364483291605668833158846945826456179605603675984876154155346912762782304141060891447e-01), SC_(8.9934336216248898553210825301485441982917906768120566510492288930284915490696210379205770316709639704e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724090583097070651022159086216393141824200498185903709106381809715588649530612227112975280203907230e-01), SC_(8.9934442249235760011253748469632540043878711003273293034440326841135398288857087375765541990232861773e-01), SC_(8.9934128016607022500284603880632823480522804893882653931645037307070177757369618897437341723848375391e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724049058459447538580066559125222995731187980728262589202335293596000844765468188458692727250898832e-01), SC_(8.9934462437563007313823143694673204147460686539859410954777416501288525658076864527366529552510147149e-01), SC_(8.9933844104687201242230447363567258424787214009079717042413910061740369647809634056721726890681912851e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724025527573329512829598040962970047688257899465300449619990017052956162263376137439281426224130475e-01), SC_(8.9934473877730089402713650264485305035479712540556883408888087221866738965639756923224463338937097880e-01), SC_(8.9933683219566938562635395680130982033332527340547323573323130488153506999096190094221817963896099727e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723844195069606689868157440210809057273071897855957211818917489466465047402260467953276821908035649e-01), SC_(8.9934562037101608703409351037439923294241760060486083254346618781617595426208523858356635512942781678e-01), SC_(8.9932443416530528505042348556534902867044692167507364697508014696662270937425686615862708761654544445e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723669773192264103815793215165320060034762966612962549205215851768748377224931804761691417690919041e-01), SC_(8.9934646836271243257867961535815288674814200211511690551041497214161584270579391695055766785318371510e-01), SC_(8.9931250865363024197229751917913480860232017134401948709500737193791982814113232479685289208099304620e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723355511065395328634464065899480796544861110265452806215434615732144125062105408463009534416378462e-01), SC_(8.9934799620908631468371772257389070756684189765853429758947641493105629182465612588563391768809448726e-01), SC_(8.9929102209933550824703160216264171680267529795927953221453024438422747479247519714730358289588373319e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3721940226907729708581857444017378175404070824190579649354686412662264066463504427111773292472376041e-01), SC_(8.9935487671967997511717624913053797383009648548561937835092725967845603212934924298332342528008775141e-01), SC_(8.9919425813601346557868741002597352037953369521754051530989427244721832778735797181971734893798346702e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3720507638153645536564733326450226596932852963154362795300936338591422477288556199421048674939951415e-01), SC_(8.9936184107744691100287354138751051526970363919035478723295366653260837124939091833538393079791307899e-01), SC_(8.9909631280078300433945313295268858911715452784651940213019533197259811380758272517160352330848721885e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3717389303202092368613264783153594639263000299357059706066220101179242115288557176254680480722119886e-01), SC_(8.9937699951201060680348506412781450708178563169658716382359924796743410181930215203622556492874019194e-01), SC_(8.9888311999587851551393348849207584016067712926702029585667584945447714037418182579807074049567867718e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3706541989753172962057934952895426991612413289336456635103913869225303356104685576471683673608379800e-01), SC_(8.9942971861607634742954995379245185353277816592102706119686345465783687332639280566903912692148557817e-01), SC_(8.9814158133630226188316448041445751937875304884939657481991718138897840320248538151971666616040515430e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3678596131213107649060346543600531142149833036638073179748070276530692556738157234993372484575566721e-01), SC_(8.9956546398838452433997276465763509769888766750833148068470860377722270978251691971970684658055289398e-01), SC_(8.9623162691068753806358007677732180372137696455932887487131286797677734497701338110545678229321028304e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3634023279228020740997701994673535229871514139005837222657769859589574066787515803712280049865951970e-01), SC_(8.9978175200810708392298633999204241933832873555458874538142450105446753985050350002969856251481049876e-01), SC_(8.9318669478677173500975140463484200326229345168886610399536638708327814215183720125484216048157760948e-01) }, 
-      { SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3537511822129500445383231165021473451054340260188328134335620309673022190964878818066068764999443420e-01), SC_(9.0024913575842626220464104601901415690588608809908414537759068320941781867863590268919994743030629815e-01), SC_(8.8659951037540444573845969843838105482698731111733775715854234112627616037435333386457191807783697555e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997988444216776382165137981817291839844667159345037504831412593031580859600297761432225285837794802e-01), SC_(8.9800762874613526355156456174340998678407542959823116916881606849001450362654501615869623131782373840e-01), SC_(8.9800752595495896057473083495747596189969753753938589403461646310451715633043530046322899700595038790e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997985622066471341467024580634653950356486541065289137716410249543184776683383195488024324520665360e-01), SC_(8.9800764257329302881239089794628645283109469629815474375393321875175008705358340919032225188346593591e-01), SC_(8.9800733419962608575016698710013020055841507148972489954534516367619021406188274408176673416878711342e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997979977757956490979368366856913367359757054194452959827619152989782100152175936201588555316330650e-01), SC_(8.9800767022764398938402791046767299844769652523722097970847076386137192232548383709906185013341478426e-01), SC_(8.9800695068844362974474696267347302877593402791247046451383820896441680851753651256272638043596879092e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997977155599746681528100660913616759933128199355742455540469955621746376554013833208514912719207051e-01), SC_(8.9800768405483718468712168998183459152548315245547671164382528623271528726183073931348108310109184856e-01), SC_(8.9800675893259404862509639437155589101035893270796802670657770115361482179609701321273955694587781523e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997946111685533924531406480953457703290130390552367289980684914940899553267342278039190697434289977e-01), SC_(8.9800783615474179259285937305216057873630461380522698933428201677634533197707562014783226739873162016e-01), SC_(8.9800464960688112858925389471898779457696839589387693430600422069168901815607323090842324210636437279e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997903778561434305142983351546404652941605833758680434546579707320988585659307162353614698346628781e-01), SC_(8.9800804356600556351817459546514081339680653693719906255117971580243289019674705362366076326168433069e-01), SC_(8.9800177322005041398616706170346890079607120298078955592521980347502918256392085780126864628750079389e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997879789527948697481713210540621795313935823971624589192120073144792952520870004144207046406933417e-01), SC_(8.9800816110023454891102779925028855443767877740689750243388544768269924916540593031523109656377037363e-01), SC_(8.9800014325031107426327571413992720114441819381600523950628916306682525399787551782867938866775227040e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997694926472434897871580497789166345107328224032883299067325578748621382579791044109251451207371966e-01), SC_(8.9800906683379660415108267422514766563578622690079288176237473796878839518526856960071997109787662402e-01), SC_(8.9798758247785241577785883195926997503338373049411786880753519457707813025727266555925157811208987487e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997517108593294627589274161319359109192749515241405026151010241703987392413053113075625710200938280e-01), SC_(8.9800993804517777927199011280126197228679044794328959866970341227595443818812247865149642992394265384e-01), SC_(8.9797550042703645307906350314300347123665259421581057138167970107017631564243147684656814541693378830e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997196727768172377016395992601664907103301433054648921064411359760403528396185006247782161147681752e-01), SC_(8.9801150772682560457457368310566558009738946920059633586322286764010689468149248068108392372845244401e-01), SC_(8.9795373183259035240719382682827594695925739889048115924638951444149466679220708370891130262027578283e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3995753887953938209034696086917159810611815246357281928545971472132622613206937078833393564036511432e-01), SC_(8.9801857663583919481477313490999849844890268673592413980592171330741107530599555607601579027940398563e-01), SC_(8.9785569772930191051961571163771451139796457565029032849463043357087937942543225379379608228218538378e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3994293406608468373756621685601436424178573396755667720990942107332363627403099377668557607132770050e-01), SC_(8.9802573168329907532282126407826328414833400451350253882673242009466736580309708171107601912939334043e-01), SC_(8.9775646677759221489881212000210731367665224625187607596952153999832607768462130481231820257519446272e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3991114357436656849524574521212103801452736033207916148932479002756353915276673694376547337859165262e-01), SC_(8.9804130515199190551237440797303401386824613402464414333734609772870418127545709966328317552124331068e-01), SC_(8.9754047574004721136539910209883706191814664563620907559391132241254296844302300194333997954189360194e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3980055845474745926725400197224867778810229828534072294087109307875266466640608772757173348412017716e-01), SC_(8.9809546752162838377374162558896155116520311950275442905380849675180838845935682196593621191922712021e-01), SC_(8.9678920524581828082982554491795169140129389153593220162788476374764415975383564621813823512920982762e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3951565874285551639550213250179770496764561185587140604434655997394265609312983242296014960979903131e-01), SC_(8.9823492791130860882382749141889603892555954328585361599597147458322988252709297268308911238073759327e-01), SC_(8.9485419296692036745106915436796445858698696695731296439399514139096973250908863582944278775906186501e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3906125168689787181772917261713300203470129981346745447177547404826152211996486932881620596488163498e-01), SC_(8.9845713156896613322410661790347342820551124657737052249530025584478450473152962207819061013392778832e-01), SC_(8.9176933667626492999547752053538209540477367988156938034902178562730318516336147150042637964058744147e-01) }, 
-      { SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3807734556535857868445163897353883762728490462168948148772231357754341259441430412403049896237640219e-01), SC_(8.9893728329756654077151425577056559267864658009094560341165329041228135449109869042792919921745470437e-01), SC_(8.8509588537402368199306765063479713585524802994930839058058809593111472535541470864876826361920091443e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767446612916377714952797905110826804547646438058443415697033981073140853711371806091232113036912887e-01), SC_(4.9713279999158235108780438457168686063158513623014646604878894519072343935772307987633380341054824718e-01), SC_(4.9713207786767002013289882706063325113682601020267203697054041647525097317328981186446329053357696369e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767420836920006357649463997083666775720027170203751479247606136424707599288236024730698479780017529e-01), SC_(4.9713324987460051237107658082781035128829742707926393262247233280991835391609316375221149300719339226e-01), SC_(4.9713108350193128490375876384625923085275506655389116201480405539133164099863917878364878876173881306e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767369284787897832215634762770624052730250722139275008664265025615918474766237185999757476555412197e-01), SC_(4.9713414964144694965392562662630112173080143530561171488974107610423629176911046024169016828302432117e-01), SC_(4.9712909476753499503766225058669306626104284090309633777467584269890737884114458420038803164304201141e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767343508652160572029129514570220243305871651068290252336231443590260376195607588505887204629260783e-01), SC_(4.9713459952527522434876671690838675550780040489815994592534851454478971295371415974922968041157723089e-01), SC_(4.9712810039887744154528606088840065019866850671641153080578287266417620143227976474633371710988351170e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767059968092984644757307971832439249540475779100775390980238926187097151696119155414794514553038355e-01), SC_(4.9713954826520851141147945580548056171700182172675832902339309539894549182856248974595100500950549486e-01), SC_(4.9711716227943055278823676080360063883965051003611863179274070704726184281424188369042561397507168208e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766673312817014227756710300947265434353312732403596838223668032877780217332375822904809382058977082e-01), SC_(4.9714629659959126939549708460488804986466137638053917741430553474175040653167384160497024691128747063e-01), SC_(4.9710224647228138973278649070483727362539512295730640241489495099288352162486665463498259446038828856e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766454203520789052930179113357508707113323558064702413931397400998086102868813784253834080005722509e-01), SC_(4.9715012068270984135625082881646830260009664714982140916216990277750263229158220765606264722879988283e-01), SC_(4.9709379408439268268000609546478457233002510328748759009915123393597398402157737054252675017068653706e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6764765660471029512680822201519444656749848556684738889256991994805344852553576925657692091875839744e-01), SC_(4.9717958927167829119070052157483814141005455281973825658241489465374697825013562384150589864944419787e-01), SC_(4.9702865861987918436899144732608718491001032726136005669073497664096579272361657229427285261111353492e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6763141377570984536833802140427241029931737970677531728245865622628731823634890208842320401507824959e-01), SC_(4.9720793419812094946290326014520176291843979500955333956595055883944025712152106376342676841571519513e-01), SC_(4.9696600530381638818316538710383663744973925139293709923084440431828628791452180623032631446674785685e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6760214624726541677948210807500610664752982111652506995631959174829367356653879511081266138608454869e-01), SC_(4.9725900276127597877091074395703188101204051458122059415212919592482167714541220054380308539843169406e-01), SC_(4.9685312014091216346708053554253757779915441885272373057246417395950373792394180777832435607898376195e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6747030374920571122366995125570881709187327119566313324150443773927837806777269894626982976627569450e-01), SC_(4.9748896682565813440365278431858183927401074428514276576569356291220908405740065432412617643687606827e-01), SC_(4.9634473305772316531092127022226374591398583832087748961383323782125713872774547485175937222777976959e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6733678965218407764936941755812533347891714802033268230866637640260628380134483216687687509304305129e-01), SC_(4.9772170267715169332264723720202930995090619303138913508571469042565575308929079279121116334712924907e-01), SC_(4.9583011822829073499107180566916038627978675857349744114482259899769570859296558668331644217958024136e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6704596064310165821419188007686181549183238792340282786058033212362423460340994797719203259261416858e-01), SC_(4.9822816272515247122135017140282667099718057944786150696627293093238926483375640329984732536571445961e-01), SC_(4.9470990893236306502659397825737149709623941341504525624348756862937127693805596210863158268659478254e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6603208665598449910602865914333497639336195890776736767062646179224687145485240215846913020224190522e-01), SC_(4.9998842474829490324442071983217054776455705253496534284270184349810099933077361185445758813274634749e-01), SC_(4.9081277509252317366644439843299112310308742704636343526472480546614601767125727668810334045525027511e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6340430364625197553883556345036354854710869118341972266145957440098699391145167615108855654028180533e-01), SC_(5.0451264448488376571022408278619670340237884390156837794303747492040242844463615826984142431488464124e-01), SC_(4.8076984375485726681673091073200861104233695492389403674678077269359639633511276339018201911772246326e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5916644280228734528596651590648409390750893496789615820273596257504639631949931188484366306080524583e-01), SC_(5.1169622195445600879609593097034275417407973777141632051068954805891998553293538936694716551171014677e-01), SC_(4.6474473836773829841521548720961063244821718787973381170636401749699894353965484891859071368274424347e-01) }, 
-      { SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4979688725361352652226180862274268750093933793149698089023332092307867129497613387297468935774837782e-01), SC_(5.2711028297128605747142637922718611697822380863488303484340986209446315471775132123510355739999797984e-01), SC_(4.3002877292707948429437834035346964911191686292569142564194199994940425293021728449749181673364983504e-01) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631361252179240749397759697088929083277704274889891217082505633919771066179060219064432176178061527e-01), SC_(8.5785695216485244025040811470743620684530196958252217496163426754362154102799097177803727861919148124e-02), SC_(8.5780177474168222068272095318704121695741268178503282087170485703534804285487947314019399726053513086e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631314845567116498134235892475533083285010925507928739030843041110758866231956664275934687725438284e-01), SC_(8.5791084702011724369668732009102319046869657352933113732791599214669795139150758242077207908628762207e-02), SC_(8.5774531457836957272486241402103887451990608945609574435266718206565532020936261439769457148183572388e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631222023331405094865663036966386639661245541053901911341432745665748268799306371293039680245270796e-01), SC_(8.5801863696334241279730669768038923808216322966912814404481978206278210670718623998452919964216962131e-02), SC_(8.5763239379550825558795692562466636961612680859139672772605929868935146994428255356023460161217956693e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631175607707788546733585166965025012657443315167882917992616908149393144400437248320431187533440796e-01), SC_(8.5807253205129793133712376873986853434676844277349075303580910181679258099940746468474306479784072784e-02), SC_(8.5757593317596414837537785041061125694340954002591290470100667895064117120825497890150890604711579315e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9630664837590002533536398547952878399213650116588225364029701118184953924395489092866441978226843082e-01), SC_(8.5866538313715124454527648333119891914573569360465598788090735888373543457871939238608933731330329248e-02), SC_(8.5695485632468981303829250431877408616382686700636992770401659754449701320569637357254742925376368722e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629967747095855540180286949083268906222167915186819154084839053286686465433217086078535044297762495e-01), SC_(8.5947383155416416225483959637808740930131468572443636662212104173830690316352151853757728891977577500e-02), SC_(8.5610790369701066872622659720103233964408660273974494057225721468249053585694624402247891446382086987e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629572429103659922210670090122412400703664068000696594902600706939845440122402430800008176283823535e-01), SC_(8.5993196006421259481291988383776762852461497827659617779457575154105379730510362894423162469704860949e-02), SC_(8.5562794869183990207604354215154203005903376544173172727916591223452792272449174174319857253295539913e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626518873403922121079682589686257556025307049454744412449612794206592466708227572939700929418828946e-01), SC_(8.6346243211440357506829927607555011935066031810384491974390254410115958338007450783579840806252246456e-02), SC_(8.5192910363525612937170070458343629405377297520579289557097202714944507103937836040887620540120151384e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9623569700861944580884996512507794315079143898809387582459610300253780370119765577296967585350068316e-01), SC_(8.6685846628790514418475229402976350152389157404548481291608750784001694115606642637682333091408152772e-02), SC_(8.4837082123546292846568481423409194265640485974831926782015378678512497578958072054418925255207730765e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9618226394834684921759602674457573257497084119930854709877202687576847310000511000154792448207482866e-01), SC_(8.7297749081784516396524541385396101437027264167399473010512339058987605995877271122827094008481014755e-02), SC_(8.4195874574730879295693906155460615845412269929262143784454516499148004975681791182565753323728473833e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9593689497395453542938297305191102838163220328959373499999171565445732018195385537264035050593732936e-01), SC_(9.0053879592376547572133565548257088797161829971987748663503390543968603762674489786675577136898201037e-02), SC_(8.1306616726550021959242513096207640297309994343399011394832325483634025659455182083806615089840864169e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9568063192665056574250539129785446736666324025421587460091708963101071036314477947814422606676508794e-01), SC_(9.2844381661712832537735122641846886081866680676784894582807767268203081377160413139295304245671137640e-02), SC_(7.8379441157057450438199232314739205420168926487513040858304156278758117609580614849529631336197351005e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9509532192185896689524430392339939918438280193200188613861459507332673425077186770202041228138691281e-01), SC_(9.8920676752799608975406647590814829265774026653186255982112989751708454179933634809678553526257929718e-02), SC_(7.1998978678773365478104206619759681764697467456883479150672254633972498739366528942592992471175608306e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9276470443503731623093915175515601460049310552213641705688266103221881759531254418168504038532653035e-01), SC_(1.2007598272765873498053046788607104237256594769472099927673978687191499701443654894367646453380018146e-01), SC_(4.9714579750826903814950577599658646020196841291910101632979533674785291524964835922838956724589832588e-02) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8463603280996395890944916732125856554052034256737836826754525150785484679780590421674252757823722482e-01), SC_(1.7461925120746445984267431182631550820245202313575003004191428396389091526930361748301736928133335998e-01), SC_(-8.2415281664681537780948610770735361376543148655872887421478044112290109494913570870076188652536283829e-03) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6529037287145381351645187803441522212864225076615147246830447394163541333088251678852362352665859873e-01), SC_(2.6117904977560827242841200427291689855863903309451766739735067816458150652846376677630003657382106293e-01), SC_(-1.0170582290884158750840884171696920012574588032646248143292301903044451730977668423092774633180868275e-01) }, 
-      { SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.9704144100125342306346336809941667657851901415872655754321675752520430241281389664209014817739517684e-01), SC_(4.4194643694275302318441090207824330618632419373003149266901228714563337890801498384524675654959998680e-01), SC_(-3.0294734878419160996012304018016819212689793702501478484943446547705478786713688020487495966465472391e-01) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754138755720030970793297509759293264065659004193072400248714546179663865449020235389728059534629979e-01), SC_(7.0079812431651749703912819252108896418684900420626039736933612510492475460209601293600194237007046520e-02), SC_(7.0073041318178579953232428106102001136362057189015462805326475667631048565542730456834559013359191313e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754091969145524634616436829274316391925942853476725247311869937478885661087098373159614424914069462e-01), SC_(7.0086471883849558965889488661605128355358940511369982485462302225021902706666892327386795292524453925e-02), SC_(7.0066158520427500416241463578692430630922333495064668600092486210853659632499331478377357513623160664e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753998382367907186214480827752285017742181463230973581481901445175553908898008004896819119361465955e-01), SC_(7.0099790820330524263847272238050670407638577586649447099754122750109227077978927547593345701123000014e-02), SC_(7.0052392865003579622050048587814243740044685255579585598413694582601697452925032079305475170713167692e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753951582164746790481212595097492697898686225773889624342077388786798497623242406457867987979434531e-01), SC_(7.0106450304612777872918864581259170013558719059726598315907651809895702818479533874061044143116092974e-02), SC_(7.0045510007331600935517770964753346623560331239754165895885365317402131623838080598061797907110777369e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753436480090919855414595913795971684610385694106010408721923611774781701352939690103029566792328785e-01), SC_(7.0179705337416509814163060050445772409975539262134064652712618971066658446369957721703439505284296906e-02), SC_(6.9969797254831874806336002584429036274699043916805737706233525886166441560622212294554805881405162350e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752733182240689677445539371047855330443541829241462277686845030260552002720326747902756106821136710e-01), SC_(7.0279600648194671232196601793828604939068595388023957782438068507002056840781438300211573080687688143e-02), SC_(6.9866548698679408811207520025056205739539808526988316844551676278774116745861172784412328972063099322e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752334193008058223430164249743676648866724239539492545729628534341226620166529071967205708686481804e-01), SC_(7.0336209057949224647722764399832850489421933865699870399952647127107410384019667809046273004617534484e-02), SC_(6.9808039189772751882470409344707857339334908179714238730082631177421549882429306821916176783639050363e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9749248615928053290290017579770057799100753116137606613207701119427838010341539286299025213152263618e-01), SC_(7.0772452661876389863615086041565849894757904910417126512418004145808020985930808256214663450839136804e-02), SC_(6.9357123449548807282135057899562634582731503415629328403315055686703209825621066339550686226710367564e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9746262410425366490719511854510342171032263532012044536546764927126123894762678270017271062403073122e-01), SC_(7.1192088851615778876907077604728627065409096652905754510866292233062576283247314375705932812757874606e-02), SC_(6.8923337562256261851015855367037554874145540707897037491989298674792692596875111711705827008418212297e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9740836952488351249037622928864423086821521363557893651743450564663698646301202455796191691481898951e-01), SC_(7.1948206382879500580362074968097420896651899695610972306325542967047499169973852165879360774358745426e-02), SC_(6.8141635139441864390120679185721056682501338663275702980569712474612050247564795171298425078039328963e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9715683972024073567452561223136419989937236818549155339167035517462654673124722914017279570929725597e-01), SC_(7.5354077521671830713438365655876247476766599109829734914359214172165810610970358569519940419694105756e-02), SC_(6.4619093827654020339580186420815422710269504694013412593505833450691931433057341189348511070568189665e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9689023301796201072009792900641326180501874853889204633812595957377321668001773114083216688911251754e-01), SC_(7.8802685952912828971631246398090334529072790898436636741333000205724412471408934595086157859837043617e-02), SC_(6.1049975549324923765299845260851770208148119141475710476387235862928865367696219318456794762157203009e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626808562401826239804235275950556562257787707439916579999707482484045015375959995505816447379900732e-01), SC_(8.6312812299529529591927465130857164423717877424741733456716511026704509096179606816458865004314853148e-02), SC_(5.3269144917604072651719686027432963824629149042071030866408593064451973918400296859905231668379308372e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9365558348230127126050785600859794551880981688747355813638538553245621884228920993765528041793122307e-01), SC_(1.1246591223320695145831318406688014032355387301421746775569500674606709419595599883217349285096839882e-01), SC_(2.6085021345764810798929204889375410060186876585649046810811508390639878357087752626390084797332989150e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8368891994667904669703666463518777253972260990670357238316599248048829381551067802257785624498212222e-01), SC_(1.7987803860987605824656854953496663485972432943542644057972855851859817482205128619747614346964862820e-01), SC_(-4.4616696493531111424629776630043654561599442220130927783685464389918662239562170360310192920301675915e-02) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.5809228247207594007317739175817575210759152374123715811124305974400968639080393930795032473728664990e-01), SC_(2.8645973236643199512394354825535276748857708805146818198157772490226931077047247139830998978537671770e-01), SC_(-1.5826752227031233943968410486202816278099730556203208343474127753609160528752207566548873588559536386e-01) }, 
-      { SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6345170424252812271655832422484810457786465412599053008332172072309755367943666769073735565136755637e-01), SC_(5.0443151610567885123472866231323159865579660028326853089582047424777950358458652408341215415047020828e-01), SC_(-3.9814633440772074108749698171245805082867729873126606966202913260940131608999969287743633791000772725e-01) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940240167922922875149508894551281517911268765632268757938585370115682739925473162384589482815263337e-01), SC_(3.4566450754865684523296501016390564539810259178825128034687587836943480054597652973550742145450125489e-02), SC_(3.4552669690384367507974231479516644232162756634374280912692858465466527158231616284649324168189781129e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940192724849677478107791751105149721490213581969246312691986691727498455551288861829128331772672265e-01), SC_(3.4580165008142453906661601707168096167064076665522572911652881171868749740515635968971956786838915086e-02), SC_(3.4538821754275253313722801573299761795905716267828670126324560466526782471624721866897749744863112195e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940097781860046880134284507617303099217861687746847063867059053136849272442433230763181306819610604e-01), SC_(3.4607593606393001338473378425451455615050071121320928936401016499238149784760784371922502670555396623e-02), SC_(3.4511125732087937975232192659942605287207573734820566445719212494943556344064625667600274262629345661e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940050281943382847479829741372771917809341591958742605963173228975862775380892705885968735946188022e-01), SC_(3.4621307951359033852384080857253525972848462450194506486308902488774530428761562197036199246934094987e-02), SC_(3.4497277646017364504367265714312312473033717789613349256451161354614788629991321450057405238020681651e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9939526532255805842737565270734765229896152187157328914190847851987516539166682166737996544976991252e-01), SC_(3.4772167761785895538425904233475323117725166451648246408449320291442366170934598168354796273611659712e-02), SC_(3.4344945401431510671589644766388845581186156115278992793119688427729092394240300515120483330478862961e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938808632924734570010588615052616422536370561823850847486189953391007620842836799540573625727785990e-01), SC_(3.4977891634071579814962455937897449807436746805004676946682935830452861727192970515535636109483916365e-02), SC_(3.4137209876526441403412715232326919842226428268463001669530317048006706847855381762893685480176398291e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938399930532291129268413394470108570979077886286494627904833974305479248864606986641733528182355176e-01), SC_(3.5094471537527599003161234409864748756284467323949407335348359895531200230553884657102683084272621591e-02), SC_(3.4019488096456039008126812868634191402765539232339937126249987107051866469768646697054186021913773122e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9935204579259626788341831769967463881434638157518851334883788877478755471479051193772516916866864672e-01), SC_(3.5992896106767680253736512661462121511545370551266479069292002204521400947808965379208160899294758662e-02), SC_(3.3112217278275453052204976139373321809052697684616053603247589430596246675348734159361052021726714075e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9932054435110724669545599064608248317007140981384821808077984801027460114187338963526325622591046527e-01), SC_(3.6857151786413099566317162542349248471834946832043810940070329117947433980785482693925567329291208047e-02), SC_(3.2239374345214889748813408762054486969258891769796398675245207947570222923366934973578484506149806118e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9926189134913071161908314305943709708008487764261260258016493945095438926330839726904393860000859468e-01), SC_(3.8414482911502123729668386535364818948703370437286910781858293496004684523320056627279123082678663503e-02), SC_(3.0666377869925958528711065153606648202096613946222297306300680270744527130134888135333275896842241630e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9896750067271192868133622307679297284482297500283850931024292531820021442852142209972141584577098366e-01), SC_(4.5430524977324357543732868991718392030502558896685381493264658910825545064823683587364613755294513837e-02), SC_(2.3576704282162010250796089740892944162104322336732735153392518983586076226095064697917176176827341787e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9861901771347763062328274933455013265015852117825148536198524853321270492610265858769517258718253081e-01), SC_(5.2536249018835082816547079221706518464300513163829556465851255013928570978363192138588186621696665056e-02), SC_(1.6391311384500326643977158112490023622650630405105410669117731940277863948937039839145394826236940005e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9768434700350202191667594825503498569364261067799028744651171321451588399347166957712868595376372714e-01), SC_(6.8014290735078360454916725165740186658932247487753179915147768671437241869291510873064908421613879048e-02), SC_(7.2199345030662441893972965467175517600719688702303178767000855927249989799095219473435461216250032821e-04) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9254256234705885647820301720174031631444433097628573842824628754746755097714330764176228305049530930e-01), SC_(1.2189857230310280681691250222627993846808913781895789457303404559723170790945632086677943785888022529e-01), SC_(-5.4017641162710473094191382215220401878701628663837458454950131141947620273286301354606819819845906174e-02) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6572443203057672746117771875295439449060021249211656062721139455292245440058180180430426932595577212e-01), SC_(2.5956949238926363181349828988690404449753396988941275228924714417100569015715117370219838959115949945e-01), SC_(-1.9521737938370716462541453805869696518306691059379847672903239115043349540766593658625600633870092906e-01) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8415328335816623505850939614956010253266971387768669820518754120818706403664687861394543027153812361e-01), SC_(4.6719693013436443779735623106026267727071270965379369808904596632502872839715938539484640235582654870e-01), SC_(-4.1197358501414171376872550051959324590676236344649543022096754939138374999108409009648812886122856009e-01) }, 
-      { SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.8652248589438042292435331310795066462921643261262979447911413012403026158549337174936896280606617391e-01), SC_(8.0993294385416643442579296156982334344366078376403833242246352189534006937260144062419539408189842176e-01), SC_(-7.8213002571242465073070435946670106443810736740126393797880140227174861409540467606198617046514637846e-01) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948645063013721603638231426802204489402648758652106002599883288643567152993993718517572974157180951e-01), SC_(3.2044266363427349727311434985602482618393848311332308614222688457979029309107756370594326319736137185e-02), SC_(3.2029397613644065507321089663807870041419997179649533501126167127541561792440034300791916976996149296e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948597584019908953091105882626054615656073876518603145107279733395175513036448475970244919639703104e-01), SC_(3.2059072019710144851465688134509761455584341813764308562670016826806856544673895791212688802945695817e-02), SC_(3.2014465703574949797350260951422313698651476725280242645643290832674198346401566173399458667188848616e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948502559840813691922731657080905245807656560097810754705259396552881260677366402836314164911463267e-01), SC_(3.2088683434342258225740043948015068331862121045356231856193185002565303726957214833747113873978991444e-02), SC_(3.1984601718395732205917041064439533297767319061394924219940725692677278739371414091350919616121969306e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948455014655197047709552679272364240408901753498122388076321124727569227517400693858370331928088424e-01), SC_(3.2103489192681836132671034088325450014443362497365279098226655550079165087502233472987662828199165104e-02), SC_(3.1969669643295239110053213540604665077035079772581584781188399209063534853219607972612624994175000717e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947930561334952168196305768413386914883778905734125865592722211298146524124050002992062485030147969e-01), SC_(3.2266354777952022609236837094741598416709467006265529394970289391676408366848011072135474917802591510e-02), SC_(3.1805413188190771715439938711042799947146109028888801884729585200263998511425197806027806141052832743e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947211094782679222293121449951543533853301627600643919519779160650953044748415088472045985026496037e-01), SC_(3.2488450832488323287480025255159150468908407606892391816370213831198231520853801798906670571436270925e-02), SC_(3.1581416399439283940445730198388117383197301822461816071570938810469806423252096264372852944890386265e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9946801193003806094468794694456977730720610301432863158402527970098678593271873376055653879197033297e-01), SC_(3.2614308648464346708737612110759520697654076177250314323994862174914400859129329341497460230453763309e-02), SC_(3.1454479404043036562648225232483584163126287755119228829283431574255539845633619832082679019055211900e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9943589043765658711285051286774611125977062318023649279584367232423420271660634993272317371208392732e-01), SC_(3.3584235961065103519880876000122852697427867767143286466359948847063149419473549895543069075835702819e-02), SC_(3.0476185180043999503678598594460593859547762611281511337720225919594776145985008850980412043723594188e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940410118265128691082997789948073175267598043701801611498547197011023413258003157166382116626083117e-01), SC_(3.4517278851278363530598396570019415409264794021797925115023511828018704427000191340984640321543852718e-02), SC_(2.9535009731200745104266225684928433095292687420992798639920782028161518900425122689026507802466879415e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9934461704005201647446797865927181717426569576519536478452026713928105221223559184815054413343168640e-01), SC_(3.6198568936793300681181130578960630071923721109624477900698246671165102413738463308539953263399317476e-02), SC_(2.7838857755693606132806143435971705688871580663661724417803351909869776277547796422576347171539242178e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9904149476679759327962816478698661665982318411405420566894934616142526200222064737719011389170051846e-01), SC_(4.3773185103699468406282386880070322541851695807856661581680481237693702626854547172106089687008421992e-02), SC_(2.0193976911149365157686305012869507441302209711144922882173025590480433569701880617884926834737039091e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9867584221025147659696261827702625967029297302427032359494300813104080174038711436378629560565078582e-01), SC_(5.1444748863658525117650432263115367559241394765655614358960184084288985289322448861930873880154773017e-02), SC_(1.2445733038155405523873545499298000056093737966756963024372308687510023483143583350251596805115923084e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9767472401641398127025967508597093365822000439951328430416235983774528697692621616996347011848916292e-01), SC_(6.8155301032070832844000361762765138633375422619354577869469106204767536212620298806623295824390734130e-02), SC_(-4.4510466262957076870309489720065444117157225980903054265810572935207244037628556748018797147793909109e-03) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9198992371165338990515377017976805607236194841440408312531543808206083164243277956247359036859846876e-01), SC_(1.2631702678003503255249956985113193745762677136871415300667898155831235002391274365987806058923851667e-01), SC_(-6.3465966124831122546427281509922872668945517809316554465160946701857544203792582928316285471127346202e-02) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6156831256511877777581356723525558135897279104713280835347407419893896758397214487531717528360718157e-01), SC_(2.7456580317051509543011267992726642500389871938556435041170581762712038325450589233096452717381502681e-01), SC_(-2.1533983914829020301913064185768165937212815513374680737441664725161880340069267520893646787826061579e-01) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6849343148818893098466528659761920594408580797324195279653726810069485797434293021878037406491538879e-01), SC_(4.9570067526872553118398500291169219836285501467313924362224157191304000359364255075893350854471146319e-01), SC_(-4.4595181763040169571884909141306447277506276244592070553252471411860057315134292140032570601242840396e-01) }, 
-      { SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.3619429850248197656217020245869647002074751530319112652811231364043581173373537378652866781763573180e-01), SC_(8.4409458845169197920664526818577405600566953908066327279423677337800188202690794850088669012396459641e-01), SC_(-8.2188938000667030979208480051360160406743592681864816887339414439553731145143529860865909386410697350e-01) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978737366582186565446266426046331200051518321661492495188502063368786721193215452517656754313155476e-01), SC_(2.0620559119439090985536354903381486892593773724307355346025133578338187954227459325862423506852986404e-02), SC_(2.0597431620569386751852315601363636718083046809814063817805610117927050308229774384160679391624133954e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978689732208346115811593944418260390114306372825928156063006789106576237047074759210670952301349824e-01), SC_(2.0643641710748190653812731108369631519025829581746144883025650256434143474905627929695095515106418917e-02), SC_(2.0574259095783010170816610581089946989134866287225830855950930004209624164456675895424173742576266588e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978594303128849419626692899682940779465952654360941727113681831681519177785606260588576993700978224e-01), SC_(2.0689807080713866552181576742318762229547056008583240030778885758770388735574574503705306748458597468e-02), SC_(2.0527913760262031967467746410541694967035040996303798138820948773163181573110295103258539791540069296e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978546508422251413700097223424600300333916456905081009813430934889824388936470366530004719357288754e-01), SC_(2.0712889859333585348503913268514928807306318057626526305127235125180570108755894776741358279009155845e-02), SC_(2.0504740949564042918566020491418656657026544020242893890151658051635458419215782152387782192093829640e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978017239163353478327450219679906920858127759139795339653403254286281684501205327546656179364285751e-01), SC_(2.0966804538496807225937581654524848671964837456612247695699259697451165714825225138389611487016584675e-02), SC_(2.0249833748274980777285550298460138612264813865031557655311661667721741865252456314590347434250862604e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977285085412304275284699662119295318867368599784808584634769864676999513241457019044548275943822430e-01), SC_(2.1313063951939004659128169315357457957453698615721595203525881182367467024792225737790847125611883661e-02), SC_(1.9902214486165115891279554352091433243081849001503515461218479382366792215932874378820132834378392483e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976864859329936402026679073045696327767411885680961217841737993983385365680445185694465652554222699e-01), SC_(2.1509283807879089780056662361044800513427327482917240693854180478327763816128307596833668871757651474e-02), SC_(1.9705220766408496269207912646161953301297722630970106906653914161624661145387697914054511233476719679e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973497061434223491104288576768452134622279543946549497822293117125934186778496831198748119720085674e-01), SC_(2.3021479768691413237357718770364979544801978233011342859315519075342419209563873039980110203785410963e-02), SC_(1.8186981832718755965153844844110504729734602551711117892199281907829716533834598615643113938736460658e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9970041285485534876499523563699380259956727435833321651820013152988953727215210134722516599649516928e-01), SC_(2.4476203501192061866989608656098444868422613269879127964945673195136915393228331489515093227153731597e-02), SC_(1.6726312689194730508422041782329052832675459430902343053387561619688670692594605935924036570618292382e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9963279242475894572438528062361107163003359512302276064416066194761163355627130384959884287771812130e-01), SC_(2.7097607072927936613995342492164041670350003671440943788807828645469654505949773555284460907032017738e-02), SC_(1.4093868521458108098910587924887329868209769481938685007141085254765558929848184673041249453909863481e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924277972341057012910356589131991116760375199894050869943589908646718273683568748458546855136988966e-01), SC_(3.8908446006382490437638384750634170226011564173527367721725858773772848520059259249698179124041875363e-02), SC_(2.2280713662782673773242469141080075957723196032230746475579827551951039126621577923998007941841069784e-03) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9870525027836440542854205669505576596550418453532160543754762706252846518183280302140298260888411775e-01), SC_(5.0870650344078693459747484680731463458645820893317948473460459218508928607974916099365313416320487713e-02), SC_(-9.7984899350023345980340110095370572566091766349549186269477722263903377372382594133933953763227504166e-03) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9703721924184362673742972520410116810879184799445920623753823569689988040235101068879400751121008514e-01), SC_(7.6920630824843375508125149494916658350975342500622581674716345129476358355327854029008665440255091660e-02), SC_(-3.6018875665261482847639761078379683725889814946271259280421193537537873295572465037527942370778735586e-02) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8590368319922587970243348682569474158587481655299212804983102525126314158051405830319973681573257137e-01), SC_(1.6731385912171308788713891192301126218530330842448860932417613806911650996813055780336089065635361571e-01), SC_(-1.2732549850090630574520021784048518187192134892318356113283227771024700443138340033475061678117816865e-01) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2001844266934337295687220369265998156334252193109493601257551829241840189712087552771582681072140502e-01), SC_(3.9187506318758806836246322927915157517593796187936469678463945747863044500227525429034565028064406673e-01), SC_(-3.5637658993347106843440113743668868014801608150846980934871685480695675887856709138375777124884154904e-01) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2273834097228572500367605649210068294062254280587638282412584466479779121996905331507096700555785773e-01), SC_(6.9112176241862624280213729101019674955870822817666008403851828669741193379301706752746266831338847599e-01), SC_(-6.6723882091396313766193334432525037909845199791708343186591966133458790513606004936575701646337041920e-01) }, 
-      { SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6104596385364498752303562472559594657110402960157612737521809177125425094547179666610344888662617286e-01), SC_(9.8694690714670689023103996104881329969199282535111571782487325614988533844115170341664055541873609823e-01), SC_(-9.8525479302489624152833061916378707604997530114844335677643424290329506195562939249397471422973723484e-01) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981652164121803657712598496100188857288971279668968013486562151911067817824351245141195685998211380e-01), SC_(1.9155235661713627762562126663296842188222898893252455393071862389311213841354917290876889522027713460e-02), SC_(1.9130335298608360080785031466290106044733145092938202631590891043601858269479402450931325574335899704e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981604508418107786151418855863017670662838186695116255092442068832053146517848382358009726527246496e-01), SC_(1.9180093644891057471846530951895608332400791614740500638466682443848503418398963809995086764461304907e-02), SC_(1.9105392425533099647666255120428464117308158946412515520148909374311481538636394138080426090121454129e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981509011134578471576727392706634662034722708273165360542971500417455765908143438042762607922207112e-01), SC_(1.9229809818131547350052323862138041576422289112055716412750864752327987558641852670656380250970564190e-02), SC_(1.9055506366260218805994869203087204156251006558376164616794294435477339701502398997949162315059272211e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981461169553627388641800876314112413243341704454408790497558530210213351035848285716321805931594190e-01), SC_(1.9254668008148577058974300940494101242859008764316494541717875672329692496548515898014354393044812686e-02), SC_(1.9030563180108357929543456460591489815615062858241145886808994849900443265552732028372975123010481531e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980930822666975627536887725735820366041077878757596216013938820207776608094593652010845872471442456e-01), SC_(1.9528112640705235757230223600326088189171158921375603618212264442912118786484258321775223474745705940e-02), SC_(1.8756181252806964965901775084924391646131884177767563481896595697644480074809724286943151683206218715e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980195538786051396924943566780452247974480150085528636698071035367037543674385813149145421442388734e-01), SC_(1.9901005065337141962792538794100435113174391872159672736540596225698469828414759891791057092652139975e-02), SC_(1.8382003793196042748175662898713420890759380725673846515512861566002032801745642784400284971333320390e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9979772688318621940391424674031245452515832772786872365926404950615331093383171396156804795039045072e-01), SC_(2.0112317599266764533404281584061776920070639302668248224126301364171298781698661941258649203925150702e-02), SC_(1.8169959535625027057887927821243806620643108768604205747048172538229871921226499195839980859761772471e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976364019812939326611039585754600030006176100844331736497754308973161175562042694946223499258679239e-01), SC_(2.1740831119928997675519924509460646045110704040421337689347698367649158899313463112870485574895889909e-02), SC_(1.6535721599014390317588066472842068937942683052559864926584672737305740513919571877244729548897789541e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972834431916633939001068245011886184502600786088088160354787233308924850503570788943320150077413914e-01), SC_(2.3307457279986421124916209642845309523438566288492633054120322793868525645965535400202690339372391775e-02), SC_(1.4963446118368927329167057086824282561642240460736023881755967053127480495590289248940560033209856137e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9965853967310629174493737445974626380869593854567296770197635006828193095800977706106318700499461313e-01), SC_(2.6130519677813033346059813081797786667824248811149834463795364874292316801218878314731104006674462056e-02), SC_(1.2129851041557348744420751590271443505867616563385388170880747570527564158662833834255658339576678621e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924505362092683418802372636962247822185431536235882508835943173269682562023428596285995349501495044e-01), SC_(3.8850004042613122227297937425412292010928564956830200703105391499951037633049374560272788906275349882e-02), SC_(-6.4271152455749517149518434948295609610678659616636244439577260057368485435847302805451411284185795598e-04) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9866098912245224394911222264192109170522628961004457060146621778395779931627509279137247835995153980e-01), SC_(5.1732280105996883172274185851195288312148393924545113402258968031383531776615628927451986785908858379e-02), SC_(-1.3588120018339104195696646645345017568693556960290397089297313420423163662547514218959615745921689580e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9681225644300572876425900849506895516340812319052388925303653053506641048220019904359821581829675083e-01), SC_(7.9782989446393796951053522656839023251289804639472988588016021583031485971535430511329704484552546596e-02), SC_(-4.1808918914333434371753733790375653608952275952660902225164367817552179817512414079682239507485418078e-02) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8420573596597221832137660449905946196079567665147923168040663120933169844343516260897115460578435178e-01), SC_(1.7702844204160804798820008055058215749332377701289107989854323744605690726290822261592761992294065383e-01), SC_(-1.3999097274753191675004827408172298090429739294559022776637996299756799119150709618069256979066873382e-01) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0896349629311757323426610157922098723182795679608218191287164625954810212683244545006838760287828355e-01), SC_(4.1687571577940545192768082496144276990865744133250349559334343480187712885879429527128682846038130801e-01), SC_(-3.8452317127441947489173866625317209503218537502027936993065604005879141226720204896277237611734123154e-01) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.8678520741744595838452483503075212400889433631420566534129842943872538122233182291904905974591460455e-01), SC_(7.2686042599152124492248009227447546598237263412503879135476071237630459368861913133684643364835163350e-01), SC_(-7.0642184059262150570189258778848254440989765321210360694013219528345346043331450039337737355525016495e-01) }, 
-      { SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8489541079616491813567618239018413803529343191877338955384946307674082164628470846697688156317155203e-02), SC_(9.9607710601113549805867714757687512920752115193632654501180065726195002874284658240079589849667571939e-01), SC_(-9.9557122017653814791191351618397241856894683187231572661389708203537902087590945615506341428306857878e-01) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982652260205037008487144066019211006708904085366796916497890146502530781069662543345732006726526518e-01), SC_(1.8625914782680083334635936983767829865912237618895923930486185524108090750440963038092703678052146868e-02), SC_(1.8600305314729028705285986128815148949259140846876272922448617011897611120696830708041939830463928082e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982604596473247130754072494970124434335701842996525886981507604113241662815227456893371046119310779e-01), SC_(1.8651482797050521052774312747931928567756703797945406994623458243572956091238160614682444937737553465e-02), SC_(1.8574654258429711889551544828904284596420040348244700244635568039699667323025965699586811645363550028e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982509072388376593502890103573660861337167248592178159170159051650003030233879215714613497479256422e-01), SC_(1.8702619040594197617082245920549144889466348263099779480276448585319400651201611176180783669165737223e-02), SC_(1.8523351821738109231942219340314109021892748430417119869312824835110705662537818931104980189627419676e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982461212034103288891489206561777621622642312006733460438070480214269567598488622865786361306978952e-01), SC_(1.8728187269717348537085986494497327391507605242396533854389411513615466715487918693290478471380764014e-02), SC_(1.8497700441395629817410496502250191061197184125441105870840137294240730148640979408379919233655196262e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981930422232700984989643076973432766663872912399421102734608966248125612675969408100620071828415987e-01), SC_(1.9009442505815667752688984204414974478565514100114715573521511244804092628385932301680373496621072481e-02), SC_(1.8215528137445377235208019519055004913539655030916364909035711860096525073015388997222849754873814476e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981193835832769015428390194749009080152990216544082058131137455313050684079029505678576473830258607e-01), SC_(1.9392986262140011302222023120171842962236529779921020354008319730547748681050799049070884924298439174e-02), SC_(1.7830726729779785571658275815591356825795540981622785233142259353074672791885625139616209281817231507e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980769889448382589770388569652029929297653708547302956809815775151633189511635498462864408085971633e-01), SC_(1.9610334808900266755957159163156998655813528319048209373954506970903594575613089015263550873297637042e-02), SC_(1.7612661875105097450940108016094260312282828788010481280578953659204417359973075301368184793395572729e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977344090592499686352939189404039264929764230760042004649283996653659777124938785818068210489966746e-01), SC_(2.1285367253747307303468686821973296762032229894736810719363480209706159354914318762546377444493480897e-02), SC_(1.5932021338730728138626302804795332148551361008441795854801668978155311296296447115342252285096579396e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973783513117687348129655921207000855720564367892230788696151325848636129351692101862703365158155347e-01), SC_(2.2896746651605506862901415999568207851513698877465048934295095476540249667296184239758197469375747225e-02), SC_(1.4315100382983219695813714200153506344415428952541069811525591787389620944977559561462712182802542956e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9966711276022133779416423771225334928499351833772092827937410105004622309593735390281340927801018163e-01), SC_(2.5800458632414210538017502190227016236017180502766467103255645229367645187342183812798749041978512305e-02), SC_(1.1401039663979737049074385547746680487128697395562114197606828254946912720635898593626117317759576966e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924375733444950185178431217211004604389540076170509414704850636065898106749063652421785258703472304e-01), SC_(3.8883330980405953047705423412470134121411076194004455790837508008165272072905331179589257409228000444e-02), SC_(-1.7342453794443148616164484770366098969667435927739107278859416677444374133813554944579521206868542254e-03) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9864012276024013873142574471346653018354561941744623302013133825811569831699069798129974215256721440e-01), SC_(5.2133532523822952984929004221095683730378587208835932332014956097942334010224283580342574373024421842e-02), SC_(-1.5047176922080978465856892810519610803509780700732578910771972962012126103413018004473280911060008469e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9671539622419280648258224626989626529333364223084129750469865061362236813334569394733052130444229138e-01), SC_(8.0984065899720916410921066429657842558821272800177544235791404627823888220781861632187325128601705397e-02), SC_(-4.4067862614071691287707392616875562353137988402727628893493408444830235522488268500205793954107200790e-02) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8348997688009748412363763034798030709093308589165960195984045467480064886097047515903312743609977994e-01), SC_(1.8096260767458374617009048624920144601271000285368739418544472293394340031988375348476692475838681831e-01), SC_(-1.4499289765339301528611751520433145208623482202062219802572268176947648290515709692837141757901138079e-01) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0434584152960834565104712858337538677300493004900650781801886901333929651432969119908718524081895783e-01), SC_(4.2680042046383284839263311047116836554676010140425536296750230272793080843715768766767590326610863284e-01), SC_(-3.9559330729844975213514437861165465352906052502599339323204725534031042562629408215710703717995727238e-01) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.7208632715913742065446382897479645835781701635033697128957150613398738193527406228793277758154987194e-01), SC_(7.4047280088180207370566165442929492187668936024583789957917062314584342626541695847818619443978447949e-01), SC_(-7.2128096164978425779329673762520881080509059056003671440184848967241340194332014543947406813364783737e-01) }, 
-      { SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0592769396935641655140237315403248291213552070016242868995096253896688834486885227846936598137006828e-02), SC_(9.9816257007403848030066235587960171278353092298334754301587715927663388387526257819798043428161863264e-01), SC_(-9.9792590013026113903857313284465926827053505230343012401116052168143370427149757637768850114179566751e-01) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983053856365728428472476961341050236246696869140494127940020414498931568118063632052326861271878891e-01), SC_(1.8409078073250276002259313838456422287389087905475757243715465942582083514989223833245167072560823701e-02), SC_(1.8383166325689742604378185792213656770478063644030284954336543995226507332508925806941572059258357500e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983006189283391264792309580205006106632798732626227485635127451556278997024754259298467123881800805e-01), SC_(1.8434948748827795739410166920783358855496687577611874048010764546336412582360214966148559898197951637e-02), SC_(1.8357213369355569580735956754499295188717737021257491452551228016492881120609896492824357733043697370e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982910653825226339566129348864448098220087024851415298949871608548324976957390322215768978080029428e-01), SC_(1.8486690318177699261640184016361176457112943918437847786596436796383686558510261568959735399512940647e-02), SC_(1.8305307127900685405392978146625174246038655359233956869735278626564821316960030234974668738016831794e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982862785448173144108904377878098074302003338945786445801440120976115876676012569730701977042882881e-01), SC_(1.8512561211898195455143816788214455745708386377024275881639348810867176280594105346840558139501039997e-02), SC_(1.8279353842831575816116116528498092352826773897754793956609726220528385386259796663847475593973861786e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982331804601310937304224604654185620290460845920064798320231064951262902957432029336169030520290204e-01), SC_(1.8797145832836341225287832472661684158875279553881153956769245786300392912936212546736009453346321761e-02), SC_(1.7993860483985333725515775824405536064778781653180063028650871548018135373180291088102652608554214723e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981594653944039454010009229731608930400964188929969909977677645154373651345438026549817072335179724e-01), SC_(1.9185229877248459843569837259930310259878826810278026860808941649346801020740902253197289187808256320e-02), SC_(1.7604530062641840881628041891980733874136664069358269701460138132616901805128001829400854358398641324e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981170232225327544110660130995233598280265365583015893175121691587670128687032745640835753382641415e-01), SC_(1.9405151364470319649123805428415619283243870794953946250754253865090856486738176216394591965320764425e-02), SC_(1.7383898613002623581653052193849642940283776308819619767756716945332907003984392347421547105534322736e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977736993933463137450775950066677097831261044286294319808093404408111597466860669194575352844901825e-01), SC_(2.1100013203475143448202457788255842609856347415070414690711822947773335693197034482272557276476384387e-02), SC_(1.5683476528429961139280252279937380161325937343969857968417310468005013158054324257921076388264923694e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9974162950382125787042649121716455242079385979644264303301331049098404943102172787677845800078489058e-01), SC_(2.2730469353803247187044400389622540710351651118106419398715761506749753736604985189481082185668784543e-02), SC_(1.4047523083075509485166457267282788776773894420969903123025368768851314964111856384040998712620292153e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9967050824555224979519174591336184074905895322474733637420344352734594987648608765479679252268251160e-01), SC_(2.5668559446904131887113965640028544389235512384311006740880794729680950348209196622569329937202673871e-02), SC_(1.1099159646185983233863353370149099356674728661652955126710804842553474482480163232448684673777533611e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924286211185677611108918166132378108320746706113244358642099766124632458014771657003539524385593477e-01), SC_(3.8906330057007250408381713180240235056553607573186652777259014517078931326202856144018271219668322812e-02), SC_(-2.1907535383254148168626373572062408462032234517520250183580901827852192247578283392326814976928853759e-03) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9863071881629255801203262178940231052621568648304990364161257113029461063337971663665594165518346542e-01), SC_(5.2313358107225622095828241673842069268819770319164475575707733566482744534445899460954495722908235052e-02), SC_(-1.5660353750055635012860749617707584970451989121518805037913199111992763822624142768078030244944439741e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9667295173231449762046240689481533282856075442833213727103935242310220018219446839454752266366057443e-01), SC_(8.1504768481331788007161104365589953660977177061548297191492473611128736565635608295402338441554705691e-02), SC_(-4.5021972847494304851432067335556851123489688541495641849900299248552210611739489056221969789793853215e-02) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8317855533137385150987773350149280376005808019669564747834480519791966867484841054865267296332553926e-01), SC_(1.8264700472910210280281733425716064789964044949718820700761820876343853639918795555129404132220312320e-01), SC_(-1.4711501379188940153416390020988053919918411282272124311407675567718121801802181486593036675671796433e-01) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0234408779666568143685466536934976417446764802664881084744779655606056298461686632280529293981740734e-01), SC_(4.3101641177384799954373445338966397219531793102053027390116025127302935513477257519246891881296172892e-01), SC_(-4.0028003115649162400822755090455720518546364735265748553888709827027217276125411502227514514672335466e-01) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.6577129704992459342734293860891835237736910537218166311824163522101759103416013427866598338152844574e-01), SC_(7.4615586845139874458315399950521136261112588966445884392918857602525928888591300601772602151858630472e-01), SC_(-7.2747477955385934677057014889716898619479124915749284074100143732133192967159691857950020711985168600e-01) }, 
-      { SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8902041397031797689366520751523138963942339857272683232920566444289937064700411330883957381739685540e-02), SC_(9.9880357946255027843196924398606955271653412672331055161164196432051463511787920239245804646439137188e-01), SC_(-9.9864953053695532038896311542967207805331017041203788909528633946567585302154649920566537244128869405e-01) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989507404745350379647237302203127134783702461832354635295289388870794196366180365533811117083370831e-01), SC_(1.4485886083960297990498634848628851214831928498229125799684138119892177024164526337692174797670448629e-02), SC_(1.4452938151587555502543851316259800950834864565909136193481326462132758670144568720874806634757500883e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989459666715279507987684380532929982993701081909894624591066713270944935856567143009749348099445727e-01), SC_(1.4518800082370255626973306061287516935226660710358163940551510750801808535910783611105593370505661295e-02), SC_(1.4419956100058242030056265968724423110113603999216980250569899026092785589821618623282207674597393739e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989363865115561135988784460911970825166659399616649889875606095682659445152548358244036710296611777e-01), SC_(1.4584628378956019271932640850302488092075657025449992574003456577763722870206330487062348517704925313e-02), SC_(1.4353991556363608660295655574220958032493270245083877878863508206219486378512761927171422287642750445e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989315801543784423540911296409033043647366690863286567966416097692260609670696707799487911099507909e-01), SC_(1.4617542677024970781278929682077019374762931548691061633292779212751274361312120446153994938779216594e-02), SC_(1.4321009064304748107960049324242452752862637337805356897947499238683208408943464004116997325883404296e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988779939962371298315213400108118914362745050842202510797834303094596623265224977825703816440820733e-01), SC_(1.4979606529473637494041316019910763339248727419203131472285365936327903106655239636962691662500335437e-02), SC_(1.3958191978745600009531936024099672561759428194445187897996198790962203137117565628215418276096126913e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988028056445506199279702455379114210214306416430724853363492276339931371065131425689810069299653174e-01), SC_(1.5473349293111327416118480331747650725031313869493677387974161116074976844490421533957299942847793970e-02), SC_(1.3463412921914614213121237639556767390092197780098116166228394541375386821149182979302702028730437646e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9987591148558485370505976138103491630628074356166210112510975962979278900265451341319052666838688715e-01), SC_(1.5753146697434225058795974095035523231332735094694770979764848378822801133402934836427986541628327150e-02), SC_(1.3183023594463948666991344364980530524396103602942372844203368342179388021720582096642014863870295998e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983961262556458105411816513386501069818868254597543899979739851713011745549242090003291863043360816e-01), SC_(1.7909467461679579613865846453127030740431683822307987641233759491974468137156343038472584788153719816e-02), SC_(1.1022027714560253639775210637358170803625731907710762268322205147523210932800679750596051078399995227e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980030256396930887191418644879858746499286116603833140948641674242316282708649788931471360377120948e-01), SC_(1.9983868319107415100192575817218448002872334427605112144785457794197957548974963015124500960330632884e-02), SC_(8.9429400350182931102462515246756092360839543295569327418622781093899967392101579075705047283542737083e-03) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9971859410574829149542055218946133495999998703062622308574286556112837670807622495531498983998552142e-01), SC_(2.3721985566686811501553785842504292265143700801159531093582400523199741127440730181223853049104697981e-02), SC_(5.1959084061760747247216972187443738573816595465178798376919099189683106332314686770218982589845777935e-03) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9917693553108610108245187459387110710867895185036028369250080655683477578951699279752986546417196886e-01), SC_(4.0564165253432854495962739719292670877985837287590190952513658424683411183252903298570906316652973652e-02), SC_(-1.1693907948011891736346399073379369646285263939726984396456303809247557032844131792753244452252911330e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9833862714223532498010744688715977461168806598690747288717525459318863541168129207120227886401126061e-01), SC_(5.7619315821665505755807469277023845728196594181676552014891883345476566794225348418090613651544831445e-02), SC_(-2.8809755979513188208763166052264396245596987730186982112445949120233730597575117085318376369502829889e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9550282813148011187442008796193919282450391517768171678499412663145272607895548134555661363567896104e-01), SC_(9.4731827715001728394842167045083404424880502660480023599099701680830517630055158928067584272630580487e-02), SC_(-6.6097672659470430511445565993386991293723042460980621503600493772708300136816834870939899267701630847e-02) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7488580947363208179564147601546168112866226007237931556521707915803372220062773907383454915316416844e-01), SC_(2.2270531759915641564428390959261643237507268828655875813370441187815589236168955504059138988493898375e-01), SC_(-1.9513426821812310447331250709147993510680832240493081023161860752378383411231604144945171703488569462e-01) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5047999201852727152029200141398691946094097189026959484621720440391252384040853131710884789523146140e-01), SC_(5.2600739840440057115641306993358779565840766907499100219100954734337117943149800710956696665520559890e-01), SC_(-5.0396976782224493807852110187351280318514711081254077576732604138847199181605549483495869758913976615e-01) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1327981487051663560323287861487799526557318426357663133754105221861872520039091818400141712658488619e-01), SC_(8.5822131856910206307975755122650869086923193783068105639211083604153599058747147318033641183682450386e-01), SC_(-8.4863499452477025561188325402717974396821766661061642322481772003670342956693044080319449123628917079e-01) }, 
-      { SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-1.8874998553523563180450407596677553759443297406638077877671888636968292269342250146798578804443833955e-01), SC_(9.8202517430076523459567226815465938546160099991006357826594110965447969674969166451594194257839894548e-01), SC_(-9.7968838503511372732980355080304021286004233574178250953181773421728648476453800138580553004953114288e-01) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990230743461869448445678791127692739855483254325094973521364638399647301470778701786295076066841344e-01), SC_(1.3977681743596834750245838542565526868788148525105907036279461386658032363829895912063967821083621420e-02), SC_(1.3943532504578029336223566464310890649533113683351630105746575474244424229833795304874920488538103241e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990182993959446195710647247229655789894087272192991018223122155551540595968020853239245484285382831e-01), SC_(1.4011798009189115440946424983203357697063506917213864415963408126171160102402517954920500108105330871e-02), SC_(1.3909350098446540137998040892200032362998230531072660409764206932461470850614753920053416867944340582e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990087145233340743687363148083709437365125661771030890303935547815366122351784383668727269614239538e-01), SC_(1.4080030854519553869387256354091022075006611901455012492968743022297026887056631461218922416611180400e-02), SC_(1.3840984826000562463507298586847289168517030032198014972508385303739709934919897327599510874817235727e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990039046007347560794974433795859349285564034207694616490402223275328043372974797633640062669854428e-01), SC_(1.4114147434138712802378427844951370551607420853342810579186545315810682561759933627157193849677482057e-02), SC_(1.3806801959804658372619591398212092857153153412847966912073167823894243759539600291883375485071922556e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989502260196613653978264216146024156399873063751297730606299366512347908431919053242252316860296003e-01), SC_(1.4489436697595561124507049144255123371288526433896118736440705972120404661097924241761764708299954793e-02), SC_(1.3430780331105131752185610702820021510950585065908804323267469964167723504319244050213738571874089978e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988747544293069353066537829179260575882047757007492549019748069539230620040354484126779384912576694e-01), SC_(1.5001215029545749933847659975864641865931391330840461915721059755185086271628874400178167869847889009e-02), SC_(1.2917993826264694721926108892215877113225794890847741738148129932526099630756216503817814024316857591e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988308226099731657983151576240197041049174012751792764812244409087930727657331644783678448792904087e-01), SC_(1.5291233051905047096038520294638906781972874594444499867815398497101742249334516320782151364484948558e-02), SC_(1.2627399643574478880468698035197591815527455130858562493759790443716432493078723746069108350777491985e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9984640219639140402613273019667554862930150639016202863777830939274528021875552024478939209428846017e-01), SC_(1.7526323485885982097641938428519069579260358421271219311888913372990209058618455439095372023020540344e-02), SC_(1.0387751384930428488122047379910627057886096355738392117524671170521488626705245794637004721422908426e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980639884593669404425893776595290662877785980161533745963098103525238097471831481848178344690376077e-01), SC_(1.9676504433454567937248530268282368308302071162458460119591299806242144124305023388268650598619695861e-02), SC_(8.2329894545034209975015153877461219543875964135604078659255758514717666391596123103417229683686485863e-03) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972263242283481540743599408497747360870457548541412998469672217116875570127792798886879974903796487e-01), SC_(2.3551183018216021253938001600501009008155573150038780116288028548084796733896793416599159415959118251e-02), SC_(4.3495699021134300166444124225546063387545267250507797699122981168308214469028322968675084635890943764e-03) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9915879545421819350530688005623615186240544270827593274622412564050735515128475466608299752025526140e-01), SC_(4.1008553576976706311793253202245137451698422113077721150856829330199964424353347050839790650622532029e-02), SC_(-1.3154931678629558158982660699935247723551027344608329867102808264119755379967383078768146573341990972e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9827648539531403745215917352563214138968446312144447102479978693505240691548978979441840473622948646e-01), SC_(5.8686103182775385959094432164210470495146664187835729337215293512993909532328740626483958923893141231e-02), SC_(-3.0893124798500284820335880409303644182778189826173654652430374404846006649343381743921738919251947699e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9526992589997827420306117917427182178979741082729092965897483434868497193943333068777040666157481100e-01), SC_(9.7148209448510965618814190119451117927847310257093339481999337817751394945307795550093447421264799168e-02), SC_(-6.9532095588469802480589239010157975152091841708321990467488846359840797625840328044562828776517609113e-02) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7327357090730138720367359153239323902247504897821653720406237386695349159240208217001492967466592893e-01), SC_(2.2964876697546228888931649787788742930944361620108470728002449961617243383843764035729632038084809597e-01), SC_(-2.0311659859397708228829612914540972881961033272228812487026550233039579579564016302202736438925829861e-01) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4069051112564740388498305703743050846741943876819566564676351892344788777074732833738047977587592836e-01), SC_(5.4151589496828042658602571182616923878595213758699386834940240440502083614232854508648303249637786229e-01), SC_(-5.2063493838617445779646407770009371209785483807741597530330738738065076402146210854614754006055477215e-01) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8671357579638665629126370168770921319757407213502466576345439294626879685237098285286502834996393092e-01), SC_(8.7356161496227327149253838986791328231133879539230423927448398220130445285498224963240552394450600870e-01), SC_(-8.6509962228485538958789361261824061503929655387763193064181839580439422746694246738587153880942281811e-01) }, 
-      { SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-2.2293187234404279005404405123453640992362355261738577610576210777344443465871289033909805344032394449e-01), SC_(9.7483402704931233304677248889105249284034868811789307005518001217555908178599047906139783223849231970e-01), SC_(-9.7154855780636670580019454689623684007923466283994781397066875280116362115119765459157832338091463773e-01) }
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936124862178929657881621645181864085183918423681860187396785862520605717123413406685399380582107113e-01), SC_(3.5736462515171262671173658796361885282655550407797367368767246967565775142270960241294075546367351927e-02), SC_(3.5723133911895480121899640922445600550831965573961005650871698226561870552026541364948342613336582806e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936077436182305740265762942505880070947367818181132794898773596144577761932318153752214737153329561e-01), SC_(3.5749722613432715628553169307272741195011102329188833383668050964850356815583084732679478209132508739e-02), SC_(3.5709736745792682671599404581373263526701044801333523535341814550620045496488948203712498732057017070e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935982531025601614500364655259025282505814635665229090640399025716517540590131557526316221367105587e-01), SC_(3.5776242897411389640336798137070232128793830106896650516594399176561812055650730083125160534386857905e-02), SC_(3.5682942269816429157188838670831408020383121223997457406594651516016868258020580067207389880661065297e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935935051865263915735047486113654526010249743927673270177761276038424843029985650910155418309910845e-01), SC_(3.5789503083121607415749831967541532808130587365952231223694356024503294702063563047398592898634045898e-02), SC_(3.5669544959949864105435637819287301450816005044070102625046909813700756220300841914735887869992226382e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935411611454537922604681816673279309149514529840821022380007801210707169443456723123140131191273797e-01), SC_(3.5935367048574188596130658870586603259325678077312780894068903977052012489188410600116295423084873594e-02), SC_(3.5522171389827658240024209410574445295562666383769236088207845918964017440183503252721885546279178521e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934694373075237465634151921066970602357861542329676509188178432941256915556744220631478917655855971e-01), SC_(3.6134278130390913627609094654640317241259878826206151457813687944589213129451776496300461550369058584e-02), SC_(3.5321198095556949417067313300717675686827259252339991668193302765590470280891859038544561861120273525e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934286167753124814131392571342776632513909244848527380521892160554807524960808842808040249611793657e-01), SC_(3.6246997312365705419622654899909043653736234860893527625677781635672768579458759093245682453664911900e-02), SC_(3.5207308451560232414054205505237899944531489182512040097012760453521655141311995420890008689715696573e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9931097620864165027219465310031542946941250827291810334804095750671116621959312074419161413137564784e-01), SC_(3.7115668240402753402689250059917062222914595826608378093934126249222135687424925800143195563100714367e-02), SC_(3.4329572580251660446610503280495506358429580145905143796049996103343889948196804594921179632733199316e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9927958990572377979840922995352718001556928368962504869163503233477958808920244802834130239693182256e-01), SC_(3.7951300344632531849121062722660432211073826380488963469452361292471727250417761710007993570196150397e-02), SC_(3.3485145517244791669270158219919377826756232555597493366342767643308973856626129103762653029721538067e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9922126738572525883615985096934737542379246872162570557721278008482614426793068921887463636739257892e-01), SC_(3.9457050118640992430999735288370836965982117887075206057330612359482953959031548073429030863323308119e-02), SC_(3.1963362733204485362415093423863407199447848854193799452188513745779920844752052440282754193164327043e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9893032851875707688561830988272894258600328658118144172720086651889951652362299650709125447015552495e-01), SC_(4.6240661385928097466067420828933763850527867003804137146601696125664302459519863236590458981093024575e-02), SC_(2.5104568923475994083987155204747891917416311244009618734097942128126480441578326069647043926175848547e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858861863794450821691883948411704365274249753358965103850267796074469645752772267528127337525272991e-01), SC_(5.3110928505928287442257797909322905597834515794113431687558113958412726965037911230281021368296317952e-02), SC_(1.8153237543155462803067836701096459698569047964241988599087152572358359059054049298308131438716438194e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9768013419211395389844759575957044763860216650562470815234213356993397846622838414826864478393798484e-01), SC_(6.8076059216184755781840577950311038573406706672675088844600265894103208744445519993559300403103933746e-02), SC_(2.9943999715622324848586115105215220299985513048294403527193588267688062368550605670306861278056228327e-03) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9275223561439943369665678089317248964119678445427980155471655857570286843157774469401717822210675502e-01), SC_(1.2017902763216197969677315152451453633920175705926357660874751861325404020389385327834653677322322067e-01), SC_(-4.9965954272454113037709486732652160303751311444701747699562340013704865808780400007504197732543057380e-02) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6735637154027865337130077405912181415705275746255993415024144757583603881348060995488920488911672649e-01), SC_(2.5341990932132061632299610199618871011222636428088359622618311788654236921637295363303486915660247366e-01), SC_(-1.8669803992671241292637737591564312105410623529773567523326462874859967205170061052766876529350597205e-01) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-8.9037307644999185961891548066152364082934652825389480690284822126953747572423134779233931568896247709e-01), SC_(4.5523157264515051576165746439917285541212023356220966397336337241653186704837219828020641191437049015e-01), SC_(-3.9749158628350816926566949245343979471653384960565298443009459540951029451206974073879850780006389752e-01) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-6.0719134559454416707104305589573667628292047048469766163025850056085681130949692218928367444627674035e-01), SC_(7.9455564300751576105470945564292159344239444001338371721114375059096583894484473548719583963149859832e-01), SC_(-7.6412041425334888578087126653697299732010050441086783313382612821550919553001092840088361833581189685e-01) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884941771767374068845949560764111778511322805191229385025226734820765467112509736638548364923940404e-01), SC_(4.7956654648381339311038559193943126801582338467442869043122959184810391359715831466879439189897340727e-02), SC_(4.7946733400930347798831724061773506453356261521274285436701505289849800332902629782014328403231797354e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884894542085558748198261281226665105707563473967662902233717417789919585586365668107117785676748824e-01), SC_(4.7966490716380906776917513236059635732930235137306330473936925478681743604444507244368925503697776871e-02), SC_(4.7936726935099251332962549955311982568754220652884694250178964216891229721756133703724300833417873220e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884800053322777518286027010639325944449428672631354491199619955982388715763941232935413635713386273e-01), SC_(4.7986162909457619436784171981217094349436045665061053131020958274641500350267899222178077906620064086e-02), SC_(4.7916713904809832240694854347114515405949031305739202442950366657403369649264440385034724801113437354e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884752794241685177281814388034819622266182061836822776376735766050551822913199661813487761171553118e-01), SC_(4.7995999034531894188181061791780007699592547063320373697384757078514183641285191596718326417467373772e-02), SC_(4.7906707340354307698066856396015402719730742594732622218887608495079435724059545842872281711027901343e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884232297543326038608770002890771616117881226724123750877069057326172687020106828624715574982686243e-01), SC_(4.8104197665487255566450445334046446860024366559464112650876503175575173522280411224172226191479757093e-02), SC_(4.7796632962098612434876534391677461366778071717138792900598918391188478278146891016197818628413892516e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883520618188656094442545723741889112072524137858741950795911346620393446252964875214651661121158311e-01), SC_(4.8251744958997729782856355993831530775258031132830738841168426330430358644767129149212735614987033393e-02), SC_(4.7646525130527562772454137301364959335446518913076001744796272588168522535454015225744735632981096234e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883116354307066375357648023573603071848031304015961899178849367381945566316461842889014769257016251e-01), SC_(4.8335356988395413823116124116965570034960397598529377901503533920747148842234337683758463899757491677e-02), SC_(4.7561460746209608329387379461055246799942952449896525646960067576756892567585755712817712026688217943e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9879977386187957378421584308268955720754710834656872025770372117930851502380130941673515536407903258e-01), SC_(4.8979707363950480825462856407705054171535100231494828482031076682070644607992828836462101165987634001e-02), SC_(4.6905885124410934801365709020446864739215036952801770179504371287944255612531666050428145953083479929e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9876918533209429301847668105942393964506072473372678163817667069368803591028328738127139425992104707e-01), SC_(4.9599540633605490351595738331650863461228130910801032634454858207552088074852228196398880355656626972e-02), SC_(4.6275198977371426876988957737001427834950148778468835405976221025560682864073752302857007809789671278e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9871309469784108153217075732685412542923014074289296889075241954178785619479870059717722817000268388e-01), SC_(5.0716412324425238255863353821098353785851543326334904112739303539383628170392015657141530299160026178e-02), SC_(4.5138636089666923850886980782504691325294057987373770645625196731894179709070622317602006304584277816e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9844488576463040849667006713557075070979541720020951503058388950804407348075464568603069085585652741e-01), SC_(5.5747736191294206286918350505202186358057536911360398778472260156311743588118293052930563147292452169e-02), SC_(4.0016446286618777391516143355010334736500463418001764201909725908665568010714905993948947357429081489e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9814735532827967677710397737101870105197240105729104487104473579791998615872184246731575441258339540e-01), SC_(6.0842888254593837465209677375391817316105531458115344815449663418792266587914446692533472501724137846e-02), SC_(3.4825673806378223854416743345768709046750138031888498314419767132398576036290680446789151555269210869e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9740891614028336574902722674211307257403319902004487661106801730832217284591498304306253797972174694e-01), SC_(7.1940628325482287597241361278615016700663682648113274874640077382368171632252174028485602788862191003e-02), SC_(2.3507127935975096405119708066286384007170946294178298040035862006877248601460936169907912974591774094e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9386580812885720771543881036114185592162603527038551894003142010982451693350185733793880558188023956e-01), SC_(1.1059274583974118081965374214702695882529662147587735960220843134124080477924950985271860597045874499e-01), SC_(-1.6047980881733071002245323351532727544044505820640210662499575166561878588370181426155511493412935512e-02) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7770751720868602337225044625557663927650378964739536352177964002183487278943805327010254617683253116e-01), SC_(2.0997145233013683060039494252018390385539319437551858193917726127517298314252558445781644356523863767e-01), SC_(-1.1870428945825277717646317404865309708256751532834829791665120899418343477231294640785484115994121252e-01) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3116172491550869210604328356917347068633110919576522355150591092523393694515822582577605296962969600e-01), SC_(3.6460642075034076257068603620492820863555852987910447137177523968596440610237091398446994569071517422e-01), SC_(-2.8122445593847548343640584102934078992301745144766806787882805675415102615978086733715770859305478310e-01) }}, 
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.5349530006397163620403736245813406062237802034593398090637930574149568518562456356420968020156056829e-01), SC_(6.5745329323192635869573004529031763302972318915689690884945056744286795067246831990769625391398801898e-01), SC_(-5.9932554142293122580657035349385717086635844342736037395914211175705804938786086520214386851372221413e-01) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863666620754752627820252475020147472687827098575805975724215207769904389865204088223761777048558199e-01), SC_(5.2199702162706873043330613473741278225836124159780196495841493559190948357076183439053476369585311317e-02), SC_(5.2190591392629523177929295788459506220964230084837110364735337491819997165734145145855076701347266644e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863619467318447104479269990008973430925186913599511672668859665849477378338726011804002496826252299e-01), SC_(5.2208722342742764141977032860909491438709325492362966764532654425106637807782796568628439413723820867e-02), SC_(5.2181389997841928462636485105437457487687575170507326180956195011114444762797940979716563708354096789e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863525135673428292278206187332338223774805463476629467712924854163003149762718727426681845912611334e-01), SC_(5.2226762753133938992187236989277867636571272779278061656960295397476074447183378013375953327840947236e-02), SC_(5.2162987119918639317259106756297591840900457325418425123806368491344350494984883848227057737359519066e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863477957464612303055336797550418391205349080980277455838217006184501971055033085086848174089915495e-01), SC_(5.2235782983487004663663302597853738961837198053046405542670268879310494743035931808742692970768657564e-02), SC_(5.2153785636785099435822763212862759356524767666295100278653425176323427826925044664754280750008856397e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862958452154333051984095972687357941173650344632978999289957989984284781838950353379172255030090879e-01), SC_(5.2335006623958168158633592799981917852130288606925387280730049982442379479994112361128441946322698379e-02), SC_(5.2052567379084589978834205609634238166228123978768422517467297676921313614527609066483167392588122430e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862248425465472200248107018421169659818395827055541380300332410771331946804492585196923208552817922e-01), SC_(5.2470314855753265607893255818842033230823923988430897119022227732149066666240707378628470752949541884e-02), SC_(5.1914536742745244058684827181284681949167477713955264834723981267843219663446951841363842523592150349e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9861845252157865280035230263703139744675375966175213943776751738333868096297224688715516061943027073e-01), SC_(5.2546991192717799762778001593923088151912127366510294354491878910905948769751167360289005390327584435e-02), SC_(5.1836316443749336467376415173516808168312504041078874854373068361150252424255015799684310169447028191e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858718427122621604195983952807858109533441759617105800650890122709038864313422768043510427469575260e-01), SC_(5.3137890523280064789754632093206590163069837822328818317259908492272736449635545004893889800334474933e-02), SC_(5.1233488798252124337682396881042257039225728945487033863986347622840573893513777317065035544623582484e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9855677501257923296628316765985048514689823752371521544780115356718787893062822423902501986556287191e-01), SC_(5.3706303880244993026607211067563171099629039513937608790106120834862509159155635712486425831389181367e-02), SC_(5.0653551082316017942589409834862004346682660963889653162365569077804797114704922714027348738859758279e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9850116204379081756299157780935655505345706895553623437834043512928871963536572063156428433791693723e-01), SC_(5.4730516142271046144413442479028517903170343000540707264974643081443291370646019331949427675922323388e-02), SC_(4.9608449654247580317585691624247831453173618547457596950590366663376871567089695205709241029101713269e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9823757214039824531437352134376925492437300904274522178189499509506778240592449490990904273535919314e-01), SC_(5.9344330540020492752256187117342294628624336773809603914109381975060740423114862008426787798700589291e-02), SC_(4.4898563358414356053425133073465109455567162049502787730010957500408613606610367901249653748606366484e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9794883758338094575136866058310360925103486654705362428533816924396119401138633455918611353122548785e-01), SC_(6.4016541346582900023214887316583635644581409062875758669555656973612871985434419027781393981691967475e-02), SC_(4.0125777745960857714394888192255612102735948519625408710961882687728629203346627996030853278500490464e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9724392033802088768550484334214667734930788649383927077036802253198851175098814721121492822499082517e-01), SC_(7.4192744583652178913525959026264728508371082697311408149287493461545862285328364043773162730137362302e-02), SC_(2.9719080625226448517051468126835953439532771392175881658259500902696088714105594517350309591656114776e-02) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9397184052742410875432651859522822535497528543286712018387510637818223510559541821951175955913850729e-01), SC_(1.0963567046598007667983559704780598064217994236663580136374343582430964610156800700877553203665518825e-01), SC_(-6.6488789140960911816423432807236934674901341709848279530307464005618747598980579188531404381991460581e-03) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7962317983211081206947603411166670743554868018875882149555459461628058479851855041934441319330146496e-01), SC_(2.0084428180962454353518866723655369175548200795927013418355348845222658659835457614413600166372430663e-01), SC_(-1.0111111717415075355920018724236546512009071655708840226929143089351913782922152867865183973038293364e-01) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3916293410179703755541264374478730464603647247940813059884356606380300948393969707885868258523465570e-01), SC_(3.4347195403599350510907038799273091042933463514934820777324751095190547036506342197740675863720933156e-01), SC_(-2.5138200607073188819020769319260139628528084778137251228657190779086490670429899610667728168538158677e-01) }}, 
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.8471851238709124561975360509985550627160345492257189989580110458673277639735478623541903103007692892e-01), SC_(6.1985228588510547115659139571618058461779189047246863939894115094618468475716059008243553340361676720e-01), SC_(-5.5225294173930027507924031145111838794701528239117593661685925047169551943831075302842648371064143181e-01) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607785848776209022431466475603351513484345921980582458382746094957548325170297159761221697590874336e-01), SC_(8.8481070463878315770982821077592972275721763728855641658037338346967095662793100070959637844378071951e-02), SC_(8.8475723348907941188124249834898656747086007952861030422958287853070318979276281019982009342275731080e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607739512488946158100609218059226136302845594496117744453167161541911496112426543645200637091014607e-01), SC_(8.8486286628012794439582947630122696672514058391782521866569597060066777483740652804812710581568480337e-02), SC_(8.8470245266633813155919501344064562577613854144242087948491807083799834824166982255941628543340914197e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607646831458461780421424421235508595149486502110238817277631333490561786422535077468776784217984479e-01), SC_(8.8496718978413577804320998822013702944382195469852813267671949031826093287597635494767275830144827694e-02), SC_(8.8459289058347447635027205304610786525266720650473452686960762617801805206665618161546811857217685104e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607600486715213134055421349104677662361736297285455665347683803645529999124251069171113560090020293e-01), SC_(8.8501935164679441920467921301652453066355461176518662413583325171745341063865360175639812822848832173e-02), SC_(8.8453810932335623668294600284281676741374058113938163741884584622315580798430233679358602343200824199e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607090508503015641025269502202860799831138087069818885621085928237721892633836878113017901022390419e-01), SC_(8.8559313700416882222664471097286336796723383552737168883333700537307778820548068581529592455640053612e-02), SC_(8.8393550584049033070930197240828397477820659423540408286354415586336592909086446750657088641809678169e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9606394533991211234123593779474273203433603834646428399963797763321817774672178241684342895130037477e-01), SC_(8.8637558596164954055129737943321701382349481136650294764343637065900061992949045670632332285107526722e-02), SC_(8.8311374539467780488708833460947257716199814016028627224256673124572259004514976054727755489774541005e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9605999866885666020345695882410004369791370833292554695082761523004367412724505643091081801371702171e-01), SC_(8.8681898106644448972966803247102650430075813535494425968069879667734679260027726835031269212702791741e-02), SC_(8.8264806658637853093126185720604859652550230134639126453883446483971706143978691974452566770081564598e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9602951775750644245870280185202965639916103579354483916076278827865035066622084941036656421778260245e-01), SC_(8.9023591006817728870751910334403881059535659752913013822454799492569923128232234759127121144519732088e-02), SC_(8.7905924742591306414935931625453981436820325101045271020741280796734727381184073881178334367274829612e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9600008609182115140397811192863329053033747112612221568900345683818955327214682761448043444182804153e-01), SC_(8.9352271963755093996338126117043097650045927308289155299361388212760402748747454565259239939405796470e-02), SC_(8.7560681681253233044037176291525459090849619187094522560846549866269719255621712515796407946649090735e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9594677980216884007336597461944106210989241374746936878666588891945076682357863358856526815116034856e-01), SC_(8.9944492892506839604401573883242631209340512231925544319148230673434448153752819815702072991228068849e-02), SC_(8.6938550512063316343310861803804161023773267473722361657836031417977883004389352327154909407700892049e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9570227776753021876712410343757739282532351911881775481389672797467393773755737688011649805634153883e-01), SC_(9.2611954134183441413108302741711246136563578770012013984259998469081568113850786321216173922336463484e-02), SC_(8.4135277266604520563112900670651269118343104210938406040705426840188643776259212302632752226597475498e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9544738625779158049942998407190880458472602545872954849623651583477964237451090495232683368437812756e-01), SC_(9.5312649698406213449381507432955496057072493872064795776489478862186495920756910480362516763566423809e-02), SC_(8.1295258395547339877322983384123315760101310007816042082876123832771260965504416780610324022704504223e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9486678383957730584496745185351334194302547493359581265341362798350472152599895433193334801793628903e-01), SC_(1.0119329233054809351527062808225210454103718976127529055551297769090351569666179704298142369584994480e-01), SC_(7.5104915883547422331087288672145774899891202704000511521632351356865293612201165008058306810557207313e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9257102153333481317945332039184783873856087338192327875147504008145322559697688447698399226532267870e-01), SC_(1.2166662324677297712910383780161039015888399481217626079062370085701421694748745148833195582527702743e-01), SC_(5.3485755490211028634309883738541751352491582456879385705457059695054367858343767192722902041229680772e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8466578533864954957117076226425724085951544049776283541072356064106115433317095251358886585838569454e-01), SC_(1.7445140063473415904269752473077388217552395659713906777413105584349078726283463006455472850509128862e-01), SC_(-2.7372288525741857493989975966267201056039920784107185046136938470696946972946355399539626335605319111e-03) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6607729779063181193065908003190880221350385736178375731612789261024189656062868718203474862519186701e-01), SC_(2.5825308264094526155494933981472145878002222237398869053340877531279069044936937859251468749076161487e-01), SC_(-9.3433614118696960430226908167368070684268587816825389459983881332522712757508967927427083296690506918e-02) }}, 
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.0106659809129065011588392628429499265646678627262102966914886741086499259596506762324416228874407831e-01), SC_(4.3368074179537703439404716374090155584486830079560548568166055678803492820238999721942750414386184741e-01), SC_(-2.8915073855581522080331610134268847719275542933248057349866972078641341979365715185848267260237376165e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247789841822904171608837218475727030939814573958033439990406898388680006934322406388952663706219474e-01), SC_(1.2242394027042029255912664312690655553944895883946394597930038459582422775708118976823848705525812028e-01), SC_(1.2242010361907238369460242281902659554319689648723427810188901733774206094923564200687514771228586484e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247744508957122536235783416036743290541560767874149359479406219480533461577038808013533929735475714e-01), SC_(1.2242761530176569279165594051075508774375149801981125058315181353944089389338928328476647905496176067e-01), SC_(1.2241610533755248583788515221214287217464701536907722632854340414436156134172791974845589651366607930e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247653838922421414440234747322790434210644728664905436520930742110104839534523110627208671278955436e-01), SC_(1.2243496537730859639045343956660490282028096203254695713198614618612376092048657667186991447061578208e-01), SC_(1.2240810874668740690743477422147217708366230942187201259407592621834201499280292203082777666571855646e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247608501753490458962481386294513321998921211526485388929322110318522495289553723563227973462929556e-01), SC_(1.2243864042150593924477818660559726087467701346650294916855374502845868708890276689462077079870489880e-01), SC_(1.2240411043734237109148742714404144138923981451119251675701307463367492608764918663694187369056786895e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247109698223946410039066394381667512105306935768661389898665369957237264272403494691976278378091757e-01), SC_(1.2247906619039119737662791525654039435182488048175854889541583090427398665942102517512563097422577815e-01), SC_(1.2236012842241950859003890877003878161235773159632442479782426154915069190618849314240611315074150406e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246429231872017296451674523926139398568273352597875960622965441890386035252443039907140954559636652e-01), SC_(1.2253419307402303322079550695782390298368736016270664314719306330391604523782455251485455513261217825e-01), SC_(1.2230015113909375022897085902166096858063479269288434453118218858574375098753650399277172934831484194e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246043490998784050061081838858136273722750195488932135637008002514059335311808318939590822198688672e-01), SC_(1.2256543206906990272442191739927330863014683671368433797314622915705550609280329430412532416530617742e-01), SC_(1.2226616308571802871469956910766526852566342215273731467439295768250524993229520236319208830976552689e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9243067540212352265535085408477816079971289276760980057098950027585209363000541332918922467580425122e-01), SC_(1.2280616646115510430142962586106342851865628504079803347506381684095625723125922206301407692723624862e-01), SC_(1.2200423267669842494946092151191969169001609891017437854159956620391151624578364535552757599538065513e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9240199366962403925175913274459247157551949224038425304963406071522387941241453374356710380661206088e-01), SC_(1.2303772982526737242616622857855144412991267215617230142239322881840481983318631649761692949960211516e-01), SC_(1.2175226209823157659332543850040642815583249946659420605359525821071017960419636619364542996580864012e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9235017724701662162939396816352984151195970004534812197202026969871850149507840916314464735546823427e-01), SC_(1.2345495420522699520475461705006198089626708763034160422895587791557434312424595480972729282923726558e-01), SC_(1.2129822233381313596218553181963739926414470045579598147518088429103214170490520065209281882752627276e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9211459676089248534101250572824287957913707214383007186068381741085656255959771282697975593030285086e-01), SC_(1.2533406118837649008471781278950396461925166683437182986390902022983527734320911079401937146559400930e-01), SC_(1.1925256816087932320693171768934614586834540093424605385445674008560168223508215451164613010702773728e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9187242644537612321836764314799287540392168622145583791365823692255618696132180054936742343117304582e-01), SC_(1.2723635352116128671134002937884385979921402999486504339614238708019132736191461789841680388564333492e-01), SC_(1.1718044520226581260424673466783398339423784140193525239052268555660167270440492662964553737056716942e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9133237658779574125360938166543390902220750392625021778114104651129239395669421134178884718945778414e-01), SC_(1.3137777258270413413506679357239787835205798071858359677642138620895662952578195959376372415726875808e-01), SC_(1.1266501962432499466685130428318910960929987889043586133013792049055833865495798153892323347125405299e-01) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8931561572543962899280958498348380776124038712304432875691366263655459780907417783798265909005319196e-01), SC_(1.4578961719475865702774951356056488501656777566018814271525582807832290577594819324065828315725748022e-01), SC_(9.6906022387358640129761586564817277813890333936219620743515565642421544347404486348145944516725310919e-02) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8312606399671963932166337915190057388159596365868863113339592951594871233999222091262513507714762991e-01), SC_(1.8292933687716117713061729150854874621142580966604714541328695060264689340138988586920046014813673306e-01), SC_(5.5968051083927896786087254221152366873805268837230931562544541537809942261572428596842498852620623589e-02) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7027214158893503665494833604251495431427515623099753765703122897630889411390582404573491152089782759e-01), SC_(2.4201646897767432885411754043772051672092882220708041531568294727773473334038023020590376963105304964e-01), SC_(-1.0133170352039196666031220334828188740532091296761181348017168187180175832637348322346127504857518000e-02) }}, 
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2992651495711945386647525805940495633104885496121648459338264885060449292778993959194990188051300731e-01), SC_(3.6774539668051086109254376984308870351463490632552354824475579709790495382904072300435425214043252109e-01), SC_(-1.5481136342823858856902744327814672240395710480184722225598001575916852312692414472699493396907974417e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645223016394131884878253421532437103709096128766136098373392431453881113675828054954886720441863147e-01), SC_(2.1573372987983443108459211126175914490391248833668571674517098896103621706465803881880832624796172443e-01), SC_(2.1573162243474826729125166489884543404183393338928960595474211505067769921296894829604153858309083121e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645181370734185743868949312277384697615899447156907870619274778505717126830047249768056578964610459e-01), SC_(2.1573561483362581847785156991916416847359601560952716024210118202898219695623351828715718477666239928e-01), SC_(2.1572929249422508264659893388196394832237710819846015485313133717724751498236986053594341555338963524e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645098078168276485011446700666432110089507509651597713166758654225284446338100452013061302701618709e-01), SC_(2.1573938474578487546522642760008824684438086172024071892912537876503003354358100143506846372144176045e-01), SC_(2.1572463260118610076895821277604915876062799171610056852729034636406890461589918796654542399257011680e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645056431262311115317458990815468673803315544759358646108369635807868837520631320186987303608401547e-01), SC_(2.1574126970415251890571753121344219028203369968238226720435437542011668574854856122535935045302155884e-01), SC_(2.1572230264867032482039092255671959493749557224115895234395601831151482200410072861137104485302177240e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7644598287883872697330412777026467951058871331931276597358805720993874777808649477392178039734390117e-01), SC_(2.1576200434686962665856653895166300551423367535769141312144343921626462158970582374166043239146181572e-01), SC_(2.1569667290716352691209591463915498994162687518652427779090955720419672300260064104638951341570558039e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643973465918878125492598857824658872176054043239265021573327718791772617169379996963952542956686907e-01), SC_(2.1579027915708577422087204690766971975443333621490087909147569664151994178299277617196469891983646846e-01), SC_(2.1566172248016557029009760287330474316009920012468495456472742703602512202586576476991341308433332106e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643619358653752851142100684437163733255341150423193840997761871054759186894129759824129313807006946e-01), SC_(2.1580630170185903974306534750337488164577515689703348579060968559919768147856406703422475261057272844e-01), SC_(2.1564191683897417198524321388426601677493258512281647479058770955150727109460805935071049935250269111e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7640889643001083491690838087344397411600757739911946984405623069291074264131053874358475141955148014e-01), SC_(2.1592977324196951658451451040599628743856546636264346711627562408395270525390987369322064975448109340e-01), SC_(2.1548928721144564689983825010568409192796094449564417722341697211096271525368750585480271022095794857e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7638262433316325735433155364415120248142124611297151730031533365029542310428476151593530345533874641e-01), SC_(2.1604853829703406030165760886476456183754360169760096449846858165645557998874995894501768576790176797e-01), SC_(2.1534246696557682568467960305221604331735391710331511821590490307714171815830899697859974844976215936e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7633525123461068199093093188837814662721999594655530490710448328086067650455380209768350747510535516e-01), SC_(2.1626251916744528842542160775920325223519059064375097758562428818050700321831103897912730846498548425e-01), SC_(2.1507791745364547349195965885351284310342822274728459188304747877942705100344909483292694351073851722e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7612130449225973594075978409092469630882999504482316342108080287331078714196302631948271500485773225e-01), SC_(2.1722614694444394405295432189375996797761302951757654275784692929765857467720657383478338071094779664e-01), SC_(2.1388622479672195250704717631140892991453869295981707269478716027022267365045034849963881863478436443e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7590373957492837914539323887059884577833493036102306375365671643461684803432545579426817980341957371e-01), SC_(2.1820149193731551784057058984587519493244378076509924350793771652758890967076464881760880115804567487e-01), SC_(2.1267947961695874598312278099359491534865995472691815191576571121172221631129167479187021404129898680e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7542667641334685435768422544474991863514079078167828238550542769055927649647864301960789292213606634e-01), SC_(2.2032430401844442787042709302448523328836677124701668516562091891507502000655516895852690333578302468e-01), SC_(2.1005107601252513849488138919458244500263298374217414203035418110747583517640443145878433922601436767e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7372995279302494988404045637223193416233592921501766239407698466426442882406493028533968772950501178e-01), SC_(2.2770590469659192085571238934845768981817976379515426925287154772447576899401665302034299308104470243e-01), SC_(2.0089052894887977470786530391834302826727405833789014908439401465649786497519691235543439709694115592e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6909211967962660954709760781019362265877824352870728295724011040508274127894316631337645042442242772e-01), SC_(2.4669913573997022859643758029640004745878873916049495723526992094260719848911729004389609669022750595e-01), SC_(1.7717080584993774336069026579074568380072408386670087865810682192013412152051626068188455545018607386e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6090015429740568114685701405287931671369180419012944086380763979907245902596432215152471155061937717e-01), SC_(2.7689509470415317251294197293136078539001333065404622571950623298732838378692538828833687888689033025e-01), SC_(1.3901681011200127988993134048253663714649620706201355995860416807440481245592809505620111524458732628e-01) }}, 
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3983122048731509275825347885080734783976133906387656574604586781527188760517593029102761209244940295e-01), SC_(3.4163910343712665155405121567123562890131170912944889895684534914330115567753692246197938141247980640e-01), SC_(5.5355626751963005003006487177267054116150235396231587445804400536294353783732766035566050692370392458e-02) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777927286370762761566941514618110111188237188948844535667826711205684149425627182565067567658380160e-01), SC_(2.8750454687303206136896746209643124283306921086720679839427837699843633809315334250591230177411702552e-01), SC_(2.8750302542369632439473833453021835518907446147992032501692068985715156489079263730378749022262644510e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777889176705786975961108268669931985288721930814760222003662722500983851791609273006801170779806305e-01), SC_(2.8750581643762695666257303210198293328409724570982434863917441542045254618672869384202267242854938545e-01), SC_(2.8750125208707667904364811347773469157575159805404224131580971941915998782438201556335353111279276510e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777812956747322997329102238854974645462021939565373671625788788839123081181127603619883216012749464e-01), SC_(2.8750835556942073288778576787727215236628500238369761403200602060690010364472210597704959292783203779e-01), SC_(2.8749770540626913796297329475353895785369329174256331970688191869679225176766380018511954147211689656e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777774846453833913592563809646810157295360276421438596882346309036536197396922520584104748389985478e-01), SC_(2.8750962513661960383240207735396127372297483443850893117273570219189197044397126229100287048187576324e-01), SC_(2.8749593206208124982852293118075398392605528370150182091341511236508019548953415282832665209188588930e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777355619398004669791072570446306598968064979454060484478802948402660310848200537639411869544207696e-01), SC_(2.8752359043309289080766253363407517322092730862062109019564763532988694017246155016412541926283364437e-01), SC_(2.8747642510951447590956309654234689507702056044494966065372796163358121937297156225447873193944654346e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776783905285446578348484892720410082889814810971030036395834242488083919710145673915467924608569636e-01), SC_(2.8754263418843728754985659416178195408237546229427232425015625301063782688134015247735622624470781589e-01), SC_(2.8744982422772552756367866745072553777827573288840145655276533163938557579957358763522234980824788095e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776459913029592749317762683084655670277946083281858887782662643194672484560438480439613249228776904e-01), SC_(2.8755342573647691719712959725600577891864623958860520336794267595169315388788573164912010752975145350e-01), SC_(2.8743475014276217379104110375164982840656333338538935801518840081008750669580406798932008994365197344e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5773962759028828510480314144114498619479288590494308188527690952423949649143614997115261199009806216e-01), SC_(2.8763658623898300370760072785452726699193645729289400751701212143590895191938025948033705737553252326e-01), SC_(2.8731858490408850068175363755007610798579164820540192632956783220151803409912928825777152399960027101e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5771560068045551187296340917946515386999654026696552804596704592541469997434760988941862854900189519e-01), SC_(2.8771657618787674202031042481338148720696580261079655976350080068294591495872362226996943854039980984e-01), SC_(2.8720684324325494486571179310225159267481743231738824315670324111562354235483059823211423937840866462e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5767229311194527193415061374830941703028424722021891220910602449601741226357514852058193016686324805e-01), SC_(2.8786069374909173323458355034911796165271052305602646822840614069841350973564576746593045978103234207e-01), SC_(2.8700550562417705148084828483198349550892975768468925534231392352204467017434614149475896343417419242e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5747697908587597778663774085198399002710430450092153276421334411767351298763564313243856020053641628e-01), SC_(2.8850967838286641338665353989085938134744101870755651275284148454543423982974261784912519450147172382e-01), SC_(2.8609864058411120335930092558614824462382920083855209483576221675582742556695361047066799302423961800e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5727881407574909367960307990436003766676801568877313783111426156940937885801333255183290134457148504e-01), SC_(2.8916651279449250721790541592544299655433371018772482467616461038188927078160725334720186857224514392e-01), SC_(2.8518045783497482094081047905193873306540314269383658541578793699080998994824693223796819321116938406e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5684585581901473790231397999294687548105043221062183033375581966684799216947011157013739205036024508e-01), SC_(2.9059595351962019369163179653273887368922884214535504622350346410693417656709071760989057004726402040e-01), SC_(2.8318104296518292430345743487234682990343598360057555360312941422930140667325950932118807005696271840e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5532260777581130782924762453744149312404495327764735071654857396938010635242575615538892743140636877e-01), SC_(2.9556507755894198016951098455574103588090325139279460571550555041805343230410159797690241311843727352e-01), SC_(2.7621759326257238004322599177322781018906534449474978683919907644662760706163067078457424348716670868e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5127552042653195868010273099982829643735313316635566427418327674480212052240604929109384640480603636e-01), SC_(3.0834215449274978794369072309101044266500570616637243601513425315075893353200916168007867989163770440e-01), SC_(2.5822004511273380563042055581765881952858402790467664432191424852282180492343190909512073504968024626e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.4445574240503090047253451664732463152579873230079449149363938440606791920747377666842443805820437125e-01), SC_(3.2863863229718127062767500043787876457775217638131422950696666119975589228566950792987261412683829300e-01), SC_(2.2935582885125495369348341635743566943485222947175631925671705490045410938087135005018685653947329147e-01) }}, 
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2816653959119849102876953999213384541458751396862381216223969111852085328403576824570078618428182294e-01), SC_(3.7216511763369248371620899865347425585324897579798863408269566698424328027507640476445448575888369587e-01), SC_(1.6630555159413075786313442987670388658837620999863039807239512807812215958708071036730239446053447556e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724132107153170291643348867332830927102023973164695769613983600937750184890972377671883334672823159e-01), SC_(8.9934422061167531941641580612058171822238037073425154256049779080373395366903795674081388010377179030e-01), SC_(8.9934411924699231703675297266491218038459116065194943573819557494565258108141223138583132783618779787e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724129338900855501494123574182878230888619647184227825730724270389260092648837682904340342096929074e-01), SC_(8.9934423407030688745047327741730084811922125108259638223274385853508877194724599822153570494613148751e-01), SC_(8.9934392997612165889498670882050364334551044719080201049074919896607809320161507299135701505917340148e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724123802388472268110468556873800094665982253957261177552037695814080944012997873639491896262658810e-01), SC_(8.9934426098760455956839095747985302369725096672866227713542906368925146155555138677199482097520990569e-01), SC_(8.9934355143386999311279370616875952583071924530642104416388589243020216386675481572346693599069392951e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724121034128403825207463235195310493340614708401227940010825951917717241039951482532516414701326178e-01), SC_(8.9934427444627066364483291605668833158846945826456179605603675984876154155346912762782304141060891447e-01), SC_(8.9934336216248898553210825301485441982917906768120566510492288930284915490696210379205770316709639704e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724090583097070651022159086216393141824200498185903709106381809715588649530612227112975280203907230e-01), SC_(8.9934442249235760011253748469632540043878711003273293034440326841135398288857087375765541990232861773e-01), SC_(8.9934128016607022500284603880632823480522804893882653931645037307070177757369618897437341723848375391e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724049058459447538580066559125222995731187980728262589202335293596000844765468188458692727250898832e-01), SC_(8.9934462437563007313823143694673204147460686539859410954777416501288525658076864527366529552510147149e-01), SC_(8.9933844104687201242230447363567258424787214009079717042413910061740369647809634056721726890681912851e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724025527573329512829598040962970047688257899465300449619990017052956162263376137439281426224130475e-01), SC_(8.9934473877730089402713650264485305035479712540556883408888087221866738965639756923224463338937097880e-01), SC_(8.9933683219566938562635395680130982033332527340547323573323130488153506999096190094221817963896099727e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723844195069606689868157440210809057273071897855957211818917489466465047402260467953276821908035649e-01), SC_(8.9934562037101608703409351037439923294241760060486083254346618781617595426208523858356635512942781678e-01), SC_(8.9932443416530528505042348556534902867044692167507364697508014696662270937425686615862708761654544445e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723669773192264103815793215165320060034762966612962549205215851768748377224931804761691417690919041e-01), SC_(8.9934646836271243257867961535815288674814200211511690551041497214161584270579391695055766785318371510e-01), SC_(8.9931250865363024197229751917913480860232017134401948709500737193791982814113232479685289208099304620e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723355511065395328634464065899480796544861110265452806215434615732144125062105408463009534416378462e-01), SC_(8.9934799620908631468371772257389070756684189765853429758947641493105629182465612588563391768809448726e-01), SC_(8.9929102209933550824703160216264171680267529795927953221453024438422747479247519714730358289588373319e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3721940226907729708581857444017378175404070824190579649354686412662264066463504427111773292472376041e-01), SC_(8.9935487671967997511717624913053797383009648548561937835092725967845603212934924298332342528008775141e-01), SC_(8.9919425813601346557868741002597352037953369521754051530989427244721832778735797181971734893798346702e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3720507638153645536564733326450226596932852963154362795300936338591422477288556199421048674939951415e-01), SC_(8.9936184107744691100287354138751051526970363919035478723295366653260837124939091833538393079791307899e-01), SC_(8.9909631280078300433945313295268858911715452784651940213019533197259811380758272517160352330848721885e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3717389303202092368613264783153594639263000299357059706066220101179242115288557176254680480722119886e-01), SC_(8.9937699951201060680348506412781450708178563169658716382359924796743410181930215203622556492874019194e-01), SC_(8.9888311999587851551393348849207584016067712926702029585667584945447714037418182579807074049567867718e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3706541989753172962057934952895426991612413289336456635103913869225303356104685576471683673608379800e-01), SC_(8.9942971861607634742954995379245185353277816592102706119686345465783687332639280566903912692148557817e-01), SC_(8.9814158133630226188316448041445751937875304884939657481991718138897840320248538151971666616040515430e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3678596131213107649060346543600531142149833036638073179748070276530692556738157234993372484575566721e-01), SC_(8.9956546398838452433997276465763509769888766750833148068470860377722270978251691971970684658055289398e-01), SC_(8.9623162691068753806358007677732180372137696455932887487131286797677734497701338110545678229321028304e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3634023279228020740997701994673535229871514139005837222657769859589574066787515803712280049865951970e-01), SC_(8.9978175200810708392298633999204241933832873555458874538142450105446753985050350002969856251481049876e-01), SC_(8.9318669478677173500975140463484200326229345168886610399536638708327814215183720125484216048157760948e-01) }}, 
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3537511822129500445383231165021473451054340260188328134335620309673022190964878818066068764999443420e-01), SC_(9.0024913575842626220464104601901415690588608809908414537759068320941781867863590268919994743030629815e-01), SC_(8.8659951037540444573845969843838105482698731111733775715854234112627616037435333386457191807783697555e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997988444216776382165137981817291839844667159345037504831412593031580859600297761432225285837794802e-01), SC_(8.9800762874613526355156456174340998678407542959823116916881606849001450362654501615869623131782373840e-01), SC_(8.9800752595495896057473083495747596189969753753938589403461646310451715633043530046322899700595038790e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997985622066471341467024580634653950356486541065289137716410249543184776683383195488024324520665360e-01), SC_(8.9800764257329302881239089794628645283109469629815474375393321875175008705358340919032225188346593591e-01), SC_(8.9800733419962608575016698710013020055841507148972489954534516367619021406188274408176673416878711342e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997979977757956490979368366856913367359757054194452959827619152989782100152175936201588555316330650e-01), SC_(8.9800767022764398938402791046767299844769652523722097970847076386137192232548383709906185013341478426e-01), SC_(8.9800695068844362974474696267347302877593402791247046451383820896441680851753651256272638043596879092e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997977155599746681528100660913616759933128199355742455540469955621746376554013833208514912719207051e-01), SC_(8.9800768405483718468712168998183459152548315245547671164382528623271528726183073931348108310109184856e-01), SC_(8.9800675893259404862509639437155589101035893270796802670657770115361482179609701321273955694587781523e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997946111685533924531406480953457703290130390552367289980684914940899553267342278039190697434289977e-01), SC_(8.9800783615474179259285937305216057873630461380522698933428201677634533197707562014783226739873162016e-01), SC_(8.9800464960688112858925389471898779457696839589387693430600422069168901815607323090842324210636437279e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997903778561434305142983351546404652941605833758680434546579707320988585659307162353614698346628781e-01), SC_(8.9800804356600556351817459546514081339680653693719906255117971580243289019674705362366076326168433069e-01), SC_(8.9800177322005041398616706170346890079607120298078955592521980347502918256392085780126864628750079389e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997879789527948697481713210540621795313935823971624589192120073144792952520870004144207046406933417e-01), SC_(8.9800816110023454891102779925028855443767877740689750243388544768269924916540593031523109656377037363e-01), SC_(8.9800014325031107426327571413992720114441819381600523950628916306682525399787551782867938866775227040e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997694926472434897871580497789166345107328224032883299067325578748621382579791044109251451207371966e-01), SC_(8.9800906683379660415108267422514766563578622690079288176237473796878839518526856960071997109787662402e-01), SC_(8.9798758247785241577785883195926997503338373049411786880753519457707813025727266555925157811208987487e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997517108593294627589274161319359109192749515241405026151010241703987392413053113075625710200938280e-01), SC_(8.9800993804517777927199011280126197228679044794328959866970341227595443818812247865149642992394265384e-01), SC_(8.9797550042703645307906350314300347123665259421581057138167970107017631564243147684656814541693378830e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997196727768172377016395992601664907103301433054648921064411359760403528396185006247782161147681752e-01), SC_(8.9801150772682560457457368310566558009738946920059633586322286764010689468149248068108392372845244401e-01), SC_(8.9795373183259035240719382682827594695925739889048115924638951444149466679220708370891130262027578283e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3995753887953938209034696086917159810611815246357281928545971472132622613206937078833393564036511432e-01), SC_(8.9801857663583919481477313490999849844890268673592413980592171330741107530599555607601579027940398563e-01), SC_(8.9785569772930191051961571163771451139796457565029032849463043357087937942543225379379608228218538378e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3994293406608468373756621685601436424178573396755667720990942107332363627403099377668557607132770050e-01), SC_(8.9802573168329907532282126407826328414833400451350253882673242009466736580309708171107601912939334043e-01), SC_(8.9775646677759221489881212000210731367665224625187607596952153999832607768462130481231820257519446272e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3991114357436656849524574521212103801452736033207916148932479002756353915276673694376547337859165262e-01), SC_(8.9804130515199190551237440797303401386824613402464414333734609772870418127545709966328317552124331068e-01), SC_(8.9754047574004721136539910209883706191814664563620907559391132241254296844302300194333997954189360194e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3980055845474745926725400197224867778810229828534072294087109307875266466640608772757173348412017716e-01), SC_(8.9809546752162838377374162558896155116520311950275442905380849675180838845935682196593621191922712021e-01), SC_(8.9678920524581828082982554491795169140129389153593220162788476374764415975383564621813823512920982762e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3951565874285551639550213250179770496764561185587140604434655997394265609312983242296014960979903131e-01), SC_(8.9823492791130860882382749141889603892555954328585361599597147458322988252709297268308911238073759327e-01), SC_(8.9485419296692036745106915436796445858698696695731296439399514139096973250908863582944278775906186501e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3906125168689787181772917261713300203470129981346745447177547404826152211996486932881620596488163498e-01), SC_(8.9845713156896613322410661790347342820551124657737052249530025584478450473152962207819061013392778832e-01), SC_(8.9176933667626492999547752053538209540477367988156938034902178562730318516336147150042637964058744147e-01) }}, 
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3807734556535857868445163897353883762728490462168948148772231357754341259441430412403049896237640219e-01), SC_(8.9893728329756654077151425577056559267864658009094560341165329041228135449109869042792919921745470437e-01), SC_(8.8509588537402368199306765063479713585524802994930839058058809593111472535541470864876826361920091443e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767446612916377714952797905110826804547646438058443415697033981073140853711371806091232113036912887e-01), SC_(4.9713279999158235108780438457168686063158513623014646604878894519072343935772307987633380341054824718e-01), SC_(4.9713207786767002013289882706063325113682601020267203697054041647525097317328981186446329053357696369e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767420836920006357649463997083666775720027170203751479247606136424707599288236024730698479780017529e-01), SC_(4.9713324987460051237107658082781035128829742707926393262247233280991835391609316375221149300719339226e-01), SC_(4.9713108350193128490375876384625923085275506655389116201480405539133164099863917878364878876173881306e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767369284787897832215634762770624052730250722139275008664265025615918474766237185999757476555412197e-01), SC_(4.9713414964144694965392562662630112173080143530561171488974107610423629176911046024169016828302432117e-01), SC_(4.9712909476753499503766225058669306626104284090309633777467584269890737884114458420038803164304201141e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767343508652160572029129514570220243305871651068290252336231443590260376195607588505887204629260783e-01), SC_(4.9713459952527522434876671690838675550780040489815994592534851454478971295371415974922968041157723089e-01), SC_(4.9712810039887744154528606088840065019866850671641153080578287266417620143227976474633371710988351170e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767059968092984644757307971832439249540475779100775390980238926187097151696119155414794514553038355e-01), SC_(4.9713954826520851141147945580548056171700182172675832902339309539894549182856248974595100500950549486e-01), SC_(4.9711716227943055278823676080360063883965051003611863179274070704726184281424188369042561397507168208e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766673312817014227756710300947265434353312732403596838223668032877780217332375822904809382058977082e-01), SC_(4.9714629659959126939549708460488804986466137638053917741430553474175040653167384160497024691128747063e-01), SC_(4.9710224647228138973278649070483727362539512295730640241489495099288352162486665463498259446038828856e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766454203520789052930179113357508707113323558064702413931397400998086102868813784253834080005722509e-01), SC_(4.9715012068270984135625082881646830260009664714982140916216990277750263229158220765606264722879988283e-01), SC_(4.9709379408439268268000609546478457233002510328748759009915123393597398402157737054252675017068653706e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6764765660471029512680822201519444656749848556684738889256991994805344852553576925657692091875839744e-01), SC_(4.9717958927167829119070052157483814141005455281973825658241489465374697825013562384150589864944419787e-01), SC_(4.9702865861987918436899144732608718491001032726136005669073497664096579272361657229427285261111353492e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6763141377570984536833802140427241029931737970677531728245865622628731823634890208842320401507824959e-01), SC_(4.9720793419812094946290326014520176291843979500955333956595055883944025712152106376342676841571519513e-01), SC_(4.9696600530381638818316538710383663744973925139293709923084440431828628791452180623032631446674785685e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6760214624726541677948210807500610664752982111652506995631959174829367356653879511081266138608454869e-01), SC_(4.9725900276127597877091074395703188101204051458122059415212919592482167714541220054380308539843169406e-01), SC_(4.9685312014091216346708053554253757779915441885272373057246417395950373792394180777832435607898376195e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6747030374920571122366995125570881709187327119566313324150443773927837806777269894626982976627569450e-01), SC_(4.9748896682565813440365278431858183927401074428514276576569356291220908405740065432412617643687606827e-01), SC_(4.9634473305772316531092127022226374591398583832087748961383323782125713872774547485175937222777976959e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6733678965218407764936941755812533347891714802033268230866637640260628380134483216687687509304305129e-01), SC_(4.9772170267715169332264723720202930995090619303138913508571469042565575308929079279121116334712924907e-01), SC_(4.9583011822829073499107180566916038627978675857349744114482259899769570859296558668331644217958024136e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6704596064310165821419188007686181549183238792340282786058033212362423460340994797719203259261416858e-01), SC_(4.9822816272515247122135017140282667099718057944786150696627293093238926483375640329984732536571445961e-01), SC_(4.9470990893236306502659397825737149709623941341504525624348756862937127693805596210863158268659478254e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6603208665598449910602865914333497639336195890776736767062646179224687145485240215846913020224190522e-01), SC_(4.9998842474829490324442071983217054776455705253496534284270184349810099933077361185445758813274634749e-01), SC_(4.9081277509252317366644439843299112310308742704636343526472480546614601767125727668810334045525027511e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6340430364625197553883556345036354854710869118341972266145957440098699391145167615108855654028180533e-01), SC_(5.0451264448488376571022408278619670340237884390156837794303747492040242844463615826984142431488464124e-01), SC_(4.8076984375485726681673091073200861104233695492389403674678077269359639633511276339018201911772246326e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5916644280228734528596651590648409390750893496789615820273596257504639631949931188484366306080524583e-01), SC_(5.1169622195445600879609593097034275417407973777141632051068954805891998553293538936694716551171014677e-01), SC_(4.6474473836773829841521548720961063244821718787973381170636401749699894353965484891859071368274424347e-01) }}, 
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4979688725361352652226180862274268750093933793149698089023332092307867129497613387297468935774837782e-01), SC_(5.2711028297128605747142637922718611697822380863488303484340986209446315471775132123510355739999797984e-01), SC_(4.3002877292707948429437834035346964911191686292569142564194199994940425293021728449749181673364983504e-01) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631361252179240749397759697088929083277704274889891217082505633919771066179060219064432176178061527e-01), SC_(8.5785695216485244025040811470743620684530196958252217496163426754362154102799097177803727861919148124e-02), SC_(8.5780177474168222068272095318704121695741268178503282087170485703534804285487947314019399726053513086e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631314845567116498134235892475533083285010925507928739030843041110758866231956664275934687725438284e-01), SC_(8.5791084702011724369668732009102319046869657352933113732791599214669795139150758242077207908628762207e-02), SC_(8.5774531457836957272486241402103887451990608945609574435266718206565532020936261439769457148183572388e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631222023331405094865663036966386639661245541053901911341432745665748268799306371293039680245270796e-01), SC_(8.5801863696334241279730669768038923808216322966912814404481978206278210670718623998452919964216962131e-02), SC_(8.5763239379550825558795692562466636961612680859139672772605929868935146994428255356023460161217956693e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631175607707788546733585166965025012657443315167882917992616908149393144400437248320431187533440796e-01), SC_(8.5807253205129793133712376873986853434676844277349075303580910181679258099940746468474306479784072784e-02), SC_(8.5757593317596414837537785041061125694340954002591290470100667895064117120825497890150890604711579315e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9630664837590002533536398547952878399213650116588225364029701118184953924395489092866441978226843082e-01), SC_(8.5866538313715124454527648333119891914573569360465598788090735888373543457871939238608933731330329248e-02), SC_(8.5695485632468981303829250431877408616382686700636992770401659754449701320569637357254742925376368722e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629967747095855540180286949083268906222167915186819154084839053286686465433217086078535044297762495e-01), SC_(8.5947383155416416225483959637808740930131468572443636662212104173830690316352151853757728891977577500e-02), SC_(8.5610790369701066872622659720103233964408660273974494057225721468249053585694624402247891446382086987e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629572429103659922210670090122412400703664068000696594902600706939845440122402430800008176283823535e-01), SC_(8.5993196006421259481291988383776762852461497827659617779457575154105379730510362894423162469704860949e-02), SC_(8.5562794869183990207604354215154203005903376544173172727916591223452792272449174174319857253295539913e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626518873403922121079682589686257556025307049454744412449612794206592466708227572939700929418828946e-01), SC_(8.6346243211440357506829927607555011935066031810384491974390254410115958338007450783579840806252246456e-02), SC_(8.5192910363525612937170070458343629405377297520579289557097202714944507103937836040887620540120151384e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9623569700861944580884996512507794315079143898809387582459610300253780370119765577296967585350068316e-01), SC_(8.6685846628790514418475229402976350152389157404548481291608750784001694115606642637682333091408152772e-02), SC_(8.4837082123546292846568481423409194265640485974831926782015378678512497578958072054418925255207730765e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9618226394834684921759602674457573257497084119930854709877202687576847310000511000154792448207482866e-01), SC_(8.7297749081784516396524541385396101437027264167399473010512339058987605995877271122827094008481014755e-02), SC_(8.4195874574730879295693906155460615845412269929262143784454516499148004975681791182565753323728473833e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9593689497395453542938297305191102838163220328959373499999171565445732018195385537264035050593732936e-01), SC_(9.0053879592376547572133565548257088797161829971987748663503390543968603762674489786675577136898201037e-02), SC_(8.1306616726550021959242513096207640297309994343399011394832325483634025659455182083806615089840864169e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9568063192665056574250539129785446736666324025421587460091708963101071036314477947814422606676508794e-01), SC_(9.2844381661712832537735122641846886081866680676784894582807767268203081377160413139295304245671137640e-02), SC_(7.8379441157057450438199232314739205420168926487513040858304156278758117609580614849529631336197351005e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9509532192185896689524430392339939918438280193200188613861459507332673425077186770202041228138691281e-01), SC_(9.8920676752799608975406647590814829265774026653186255982112989751708454179933634809678553526257929718e-02), SC_(7.1998978678773365478104206619759681764697467456883479150672254633972498739366528942592992471175608306e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9276470443503731623093915175515601460049310552213641705688266103221881759531254418168504038532653035e-01), SC_(1.2007598272765873498053046788607104237256594769472099927673978687191499701443654894367646453380018146e-01), SC_(4.9714579750826903814950577599658646020196841291910101632979533674785291524964835922838956724589832588e-02) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8463603280996395890944916732125856554052034256737836826754525150785484679780590421674252757823722482e-01), SC_(1.7461925120746445984267431182631550820245202313575003004191428396389091526930361748301736928133335998e-01), SC_(-8.2415281664681537780948610770735361376543148655872887421478044112290109494913570870076188652536283829e-03) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6529037287145381351645187803441522212864225076615147246830447394163541333088251678852362352665859873e-01), SC_(2.6117904977560827242841200427291689855863903309451766739735067816458150652846376677630003657382106293e-01), SC_(-1.0170582290884158750840884171696920012574588032646248143292301903044451730977668423092774633180868275e-01) }}, 
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.9704144100125342306346336809941667657851901415872655754321675752520430241281389664209014817739517684e-01), SC_(4.4194643694275302318441090207824330618632419373003149266901228714563337890801498384524675654959998680e-01), SC_(-3.0294734878419160996012304018016819212689793702501478484943446547705478786713688020487495966465472391e-01) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754138755720030970793297509759293264065659004193072400248714546179663865449020235389728059534629979e-01), SC_(7.0079812431651749703912819252108896418684900420626039736933612510492475460209601293600194237007046520e-02), SC_(7.0073041318178579953232428106102001136362057189015462805326475667631048565542730456834559013359191313e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754091969145524634616436829274316391925942853476725247311869937478885661087098373159614424914069462e-01), SC_(7.0086471883849558965889488661605128355358940511369982485462302225021902706666892327386795292524453925e-02), SC_(7.0066158520427500416241463578692430630922333495064668600092486210853659632499331478377357513623160664e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753998382367907186214480827752285017742181463230973581481901445175553908898008004896819119361465955e-01), SC_(7.0099790820330524263847272238050670407638577586649447099754122750109227077978927547593345701123000014e-02), SC_(7.0052392865003579622050048587814243740044685255579585598413694582601697452925032079305475170713167692e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753951582164746790481212595097492697898686225773889624342077388786798497623242406457867987979434531e-01), SC_(7.0106450304612777872918864581259170013558719059726598315907651809895702818479533874061044143116092974e-02), SC_(7.0045510007331600935517770964753346623560331239754165895885365317402131623838080598061797907110777369e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753436480090919855414595913795971684610385694106010408721923611774781701352939690103029566792328785e-01), SC_(7.0179705337416509814163060050445772409975539262134064652712618971066658446369957721703439505284296906e-02), SC_(6.9969797254831874806336002584429036274699043916805737706233525886166441560622212294554805881405162350e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752733182240689677445539371047855330443541829241462277686845030260552002720326747902756106821136710e-01), SC_(7.0279600648194671232196601793828604939068595388023957782438068507002056840781438300211573080687688143e-02), SC_(6.9866548698679408811207520025056205739539808526988316844551676278774116745861172784412328972063099322e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752334193008058223430164249743676648866724239539492545729628534341226620166529071967205708686481804e-01), SC_(7.0336209057949224647722764399832850489421933865699870399952647127107410384019667809046273004617534484e-02), SC_(6.9808039189772751882470409344707857339334908179714238730082631177421549882429306821916176783639050363e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9749248615928053290290017579770057799100753116137606613207701119427838010341539286299025213152263618e-01), SC_(7.0772452661876389863615086041565849894757904910417126512418004145808020985930808256214663450839136804e-02), SC_(6.9357123449548807282135057899562634582731503415629328403315055686703209825621066339550686226710367564e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9746262410425366490719511854510342171032263532012044536546764927126123894762678270017271062403073122e-01), SC_(7.1192088851615778876907077604728627065409096652905754510866292233062576283247314375705932812757874606e-02), SC_(6.8923337562256261851015855367037554874145540707897037491989298674792692596875111711705827008418212297e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9740836952488351249037622928864423086821521363557893651743450564663698646301202455796191691481898951e-01), SC_(7.1948206382879500580362074968097420896651899695610972306325542967047499169973852165879360774358745426e-02), SC_(6.8141635139441864390120679185721056682501338663275702980569712474612050247564795171298425078039328963e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9715683972024073567452561223136419989937236818549155339167035517462654673124722914017279570929725597e-01), SC_(7.5354077521671830713438365655876247476766599109829734914359214172165810610970358569519940419694105756e-02), SC_(6.4619093827654020339580186420815422710269504694013412593505833450691931433057341189348511070568189665e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9689023301796201072009792900641326180501874853889204633812595957377321668001773114083216688911251754e-01), SC_(7.8802685952912828971631246398090334529072790898436636741333000205724412471408934595086157859837043617e-02), SC_(6.1049975549324923765299845260851770208148119141475710476387235862928865367696219318456794762157203009e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626808562401826239804235275950556562257787707439916579999707482484045015375959995505816447379900732e-01), SC_(8.6312812299529529591927465130857164423717877424741733456716511026704509096179606816458865004314853148e-02), SC_(5.3269144917604072651719686027432963824629149042071030866408593064451973918400296859905231668379308372e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9365558348230127126050785600859794551880981688747355813638538553245621884228920993765528041793122307e-01), SC_(1.1246591223320695145831318406688014032355387301421746775569500674606709419595599883217349285096839882e-01), SC_(2.6085021345764810798929204889375410060186876585649046810811508390639878357087752626390084797332989150e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8368891994667904669703666463518777253972260990670357238316599248048829381551067802257785624498212222e-01), SC_(1.7987803860987605824656854953496663485972432943542644057972855851859817482205128619747614346964862820e-01), SC_(-4.4616696493531111424629776630043654561599442220130927783685464389918662239562170360310192920301675915e-02) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.5809228247207594007317739175817575210759152374123715811124305974400968639080393930795032473728664990e-01), SC_(2.8645973236643199512394354825535276748857708805146818198157772490226931077047247139830998978537671770e-01), SC_(-1.5826752227031233943968410486202816278099730556203208343474127753609160528752207566548873588559536386e-01) }}, 
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6345170424252812271655832422484810457786465412599053008332172072309755367943666769073735565136755637e-01), SC_(5.0443151610567885123472866231323159865579660028326853089582047424777950358458652408341215415047020828e-01), SC_(-3.9814633440772074108749698171245805082867729873126606966202913260940131608999969287743633791000772725e-01) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940240167922922875149508894551281517911268765632268757938585370115682739925473162384589482815263337e-01), SC_(3.4566450754865684523296501016390564539810259178825128034687587836943480054597652973550742145450125489e-02), SC_(3.4552669690384367507974231479516644232162756634374280912692858465466527158231616284649324168189781129e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940192724849677478107791751105149721490213581969246312691986691727498455551288861829128331772672265e-01), SC_(3.4580165008142453906661601707168096167064076665522572911652881171868749740515635968971956786838915086e-02), SC_(3.4538821754275253313722801573299761795905716267828670126324560466526782471624721866897749744863112195e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940097781860046880134284507617303099217861687746847063867059053136849272442433230763181306819610604e-01), SC_(3.4607593606393001338473378425451455615050071121320928936401016499238149784760784371922502670555396623e-02), SC_(3.4511125732087937975232192659942605287207573734820566445719212494943556344064625667600274262629345661e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940050281943382847479829741372771917809341591958742605963173228975862775380892705885968735946188022e-01), SC_(3.4621307951359033852384080857253525972848462450194506486308902488774530428761562197036199246934094987e-02), SC_(3.4497277646017364504367265714312312473033717789613349256451161354614788629991321450057405238020681651e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9939526532255805842737565270734765229896152187157328914190847851987516539166682166737996544976991252e-01), SC_(3.4772167761785895538425904233475323117725166451648246408449320291442366170934598168354796273611659712e-02), SC_(3.4344945401431510671589644766388845581186156115278992793119688427729092394240300515120483330478862961e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938808632924734570010588615052616422536370561823850847486189953391007620842836799540573625727785990e-01), SC_(3.4977891634071579814962455937897449807436746805004676946682935830452861727192970515535636109483916365e-02), SC_(3.4137209876526441403412715232326919842226428268463001669530317048006706847855381762893685480176398291e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938399930532291129268413394470108570979077886286494627904833974305479248864606986641733528182355176e-01), SC_(3.5094471537527599003161234409864748756284467323949407335348359895531200230553884657102683084272621591e-02), SC_(3.4019488096456039008126812868634191402765539232339937126249987107051866469768646697054186021913773122e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9935204579259626788341831769967463881434638157518851334883788877478755471479051193772516916866864672e-01), SC_(3.5992896106767680253736512661462121511545370551266479069292002204521400947808965379208160899294758662e-02), SC_(3.3112217278275453052204976139373321809052697684616053603247589430596246675348734159361052021726714075e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9932054435110724669545599064608248317007140981384821808077984801027460114187338963526325622591046527e-01), SC_(3.6857151786413099566317162542349248471834946832043810940070329117947433980785482693925567329291208047e-02), SC_(3.2239374345214889748813408762054486969258891769796398675245207947570222923366934973578484506149806118e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9926189134913071161908314305943709708008487764261260258016493945095438926330839726904393860000859468e-01), SC_(3.8414482911502123729668386535364818948703370437286910781858293496004684523320056627279123082678663503e-02), SC_(3.0666377869925958528711065153606648202096613946222297306300680270744527130134888135333275896842241630e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9896750067271192868133622307679297284482297500283850931024292531820021442852142209972141584577098366e-01), SC_(4.5430524977324357543732868991718392030502558896685381493264658910825545064823683587364613755294513837e-02), SC_(2.3576704282162010250796089740892944162104322336732735153392518983586076226095064697917176176827341787e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9861901771347763062328274933455013265015852117825148536198524853321270492610265858769517258718253081e-01), SC_(5.2536249018835082816547079221706518464300513163829556465851255013928570978363192138588186621696665056e-02), SC_(1.6391311384500326643977158112490023622650630405105410669117731940277863948937039839145394826236940005e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9768434700350202191667594825503498569364261067799028744651171321451588399347166957712868595376372714e-01), SC_(6.8014290735078360454916725165740186658932247487753179915147768671437241869291510873064908421613879048e-02), SC_(7.2199345030662441893972965467175517600719688702303178767000855927249989799095219473435461216250032821e-04) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9254256234705885647820301720174031631444433097628573842824628754746755097714330764176228305049530930e-01), SC_(1.2189857230310280681691250222627993846808913781895789457303404559723170790945632086677943785888022529e-01), SC_(-5.4017641162710473094191382215220401878701628663837458454950131141947620273286301354606819819845906174e-02) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6572443203057672746117771875295439449060021249211656062721139455292245440058180180430426932595577212e-01), SC_(2.5956949238926363181349828988690404449753396988941275228924714417100569015715117370219838959115949945e-01), SC_(-1.9521737938370716462541453805869696518306691059379847672903239115043349540766593658625600633870092906e-01) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8415328335816623505850939614956010253266971387768669820518754120818706403664687861394543027153812361e-01), SC_(4.6719693013436443779735623106026267727071270965379369808904596632502872839715938539484640235582654870e-01), SC_(-4.1197358501414171376872550051959324590676236344649543022096754939138374999108409009648812886122856009e-01) }}, 
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.8652248589438042292435331310795066462921643261262979447911413012403026158549337174936896280606617391e-01), SC_(8.0993294385416643442579296156982334344366078376403833242246352189534006937260144062419539408189842176e-01), SC_(-7.8213002571242465073070435946670106443810736740126393797880140227174861409540467606198617046514637846e-01) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948645063013721603638231426802204489402648758652106002599883288643567152993993718517572974157180951e-01), SC_(3.2044266363427349727311434985602482618393848311332308614222688457979029309107756370594326319736137185e-02), SC_(3.2029397613644065507321089663807870041419997179649533501126167127541561792440034300791916976996149296e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948597584019908953091105882626054615656073876518603145107279733395175513036448475970244919639703104e-01), SC_(3.2059072019710144851465688134509761455584341813764308562670016826806856544673895791212688802945695817e-02), SC_(3.2014465703574949797350260951422313698651476725280242645643290832674198346401566173399458667188848616e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948502559840813691922731657080905245807656560097810754705259396552881260677366402836314164911463267e-01), SC_(3.2088683434342258225740043948015068331862121045356231856193185002565303726957214833747113873978991444e-02), SC_(3.1984601718395732205917041064439533297767319061394924219940725692677278739371414091350919616121969306e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948455014655197047709552679272364240408901753498122388076321124727569227517400693858370331928088424e-01), SC_(3.2103489192681836132671034088325450014443362497365279098226655550079165087502233472987662828199165104e-02), SC_(3.1969669643295239110053213540604665077035079772581584781188399209063534853219607972612624994175000717e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947930561334952168196305768413386914883778905734125865592722211298146524124050002992062485030147969e-01), SC_(3.2266354777952022609236837094741598416709467006265529394970289391676408366848011072135474917802591510e-02), SC_(3.1805413188190771715439938711042799947146109028888801884729585200263998511425197806027806141052832743e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947211094782679222293121449951543533853301627600643919519779160650953044748415088472045985026496037e-01), SC_(3.2488450832488323287480025255159150468908407606892391816370213831198231520853801798906670571436270925e-02), SC_(3.1581416399439283940445730198388117383197301822461816071570938810469806423252096264372852944890386265e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9946801193003806094468794694456977730720610301432863158402527970098678593271873376055653879197033297e-01), SC_(3.2614308648464346708737612110759520697654076177250314323994862174914400859129329341497460230453763309e-02), SC_(3.1454479404043036562648225232483584163126287755119228829283431574255539845633619832082679019055211900e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9943589043765658711285051286774611125977062318023649279584367232423420271660634993272317371208392732e-01), SC_(3.3584235961065103519880876000122852697427867767143286466359948847063149419473549895543069075835702819e-02), SC_(3.0476185180043999503678598594460593859547762611281511337720225919594776145985008850980412043723594188e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940410118265128691082997789948073175267598043701801611498547197011023413258003157166382116626083117e-01), SC_(3.4517278851278363530598396570019415409264794021797925115023511828018704427000191340984640321543852718e-02), SC_(2.9535009731200745104266225684928433095292687420992798639920782028161518900425122689026507802466879415e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9934461704005201647446797865927181717426569576519536478452026713928105221223559184815054413343168640e-01), SC_(3.6198568936793300681181130578960630071923721109624477900698246671165102413738463308539953263399317476e-02), SC_(2.7838857755693606132806143435971705688871580663661724417803351909869776277547796422576347171539242178e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9904149476679759327962816478698661665982318411405420566894934616142526200222064737719011389170051846e-01), SC_(4.3773185103699468406282386880070322541851695807856661581680481237693702626854547172106089687008421992e-02), SC_(2.0193976911149365157686305012869507441302209711144922882173025590480433569701880617884926834737039091e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9867584221025147659696261827702625967029297302427032359494300813104080174038711436378629560565078582e-01), SC_(5.1444748863658525117650432263115367559241394765655614358960184084288985289322448861930873880154773017e-02), SC_(1.2445733038155405523873545499298000056093737966756963024372308687510023483143583350251596805115923084e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9767472401641398127025967508597093365822000439951328430416235983774528697692621616996347011848916292e-01), SC_(6.8155301032070832844000361762765138633375422619354577869469106204767536212620298806623295824390734130e-02), SC_(-4.4510466262957076870309489720065444117157225980903054265810572935207244037628556748018797147793909109e-03) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9198992371165338990515377017976805607236194841440408312531543808206083164243277956247359036859846876e-01), SC_(1.2631702678003503255249956985113193745762677136871415300667898155831235002391274365987806058923851667e-01), SC_(-6.3465966124831122546427281509922872668945517809316554465160946701857544203792582928316285471127346202e-02) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6156831256511877777581356723525558135897279104713280835347407419893896758397214487531717528360718157e-01), SC_(2.7456580317051509543011267992726642500389871938556435041170581762712038325450589233096452717381502681e-01), SC_(-2.1533983914829020301913064185768165937212815513374680737441664725161880340069267520893646787826061579e-01) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6849343148818893098466528659761920594408580797324195279653726810069485797434293021878037406491538879e-01), SC_(4.9570067526872553118398500291169219836285501467313924362224157191304000359364255075893350854471146319e-01), SC_(-4.4595181763040169571884909141306447277506276244592070553252471411860057315134292140032570601242840396e-01) }}, 
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.3619429850248197656217020245869647002074751530319112652811231364043581173373537378652866781763573180e-01), SC_(8.4409458845169197920664526818577405600566953908066327279423677337800188202690794850088669012396459641e-01), SC_(-8.2188938000667030979208480051360160406743592681864816887339414439553731145143529860865909386410697350e-01) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978737366582186565446266426046331200051518321661492495188502063368786721193215452517656754313155476e-01), SC_(2.0620559119439090985536354903381486892593773724307355346025133578338187954227459325862423506852986404e-02), SC_(2.0597431620569386751852315601363636718083046809814063817805610117927050308229774384160679391624133954e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978689732208346115811593944418260390114306372825928156063006789106576237047074759210670952301349824e-01), SC_(2.0643641710748190653812731108369631519025829581746144883025650256434143474905627929695095515106418917e-02), SC_(2.0574259095783010170816610581089946989134866287225830855950930004209624164456675895424173742576266588e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978594303128849419626692899682940779465952654360941727113681831681519177785606260588576993700978224e-01), SC_(2.0689807080713866552181576742318762229547056008583240030778885758770388735574574503705306748458597468e-02), SC_(2.0527913760262031967467746410541694967035040996303798138820948773163181573110295103258539791540069296e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978546508422251413700097223424600300333916456905081009813430934889824388936470366530004719357288754e-01), SC_(2.0712889859333585348503913268514928807306318057626526305127235125180570108755894776741358279009155845e-02), SC_(2.0504740949564042918566020491418656657026544020242893890151658051635458419215782152387782192093829640e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978017239163353478327450219679906920858127759139795339653403254286281684501205327546656179364285751e-01), SC_(2.0966804538496807225937581654524848671964837456612247695699259697451165714825225138389611487016584675e-02), SC_(2.0249833748274980777285550298460138612264813865031557655311661667721741865252456314590347434250862604e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977285085412304275284699662119295318867368599784808584634769864676999513241457019044548275943822430e-01), SC_(2.1313063951939004659128169315357457957453698615721595203525881182367467024792225737790847125611883661e-02), SC_(1.9902214486165115891279554352091433243081849001503515461218479382366792215932874378820132834378392483e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976864859329936402026679073045696327767411885680961217841737993983385365680445185694465652554222699e-01), SC_(2.1509283807879089780056662361044800513427327482917240693854180478327763816128307596833668871757651474e-02), SC_(1.9705220766408496269207912646161953301297722630970106906653914161624661145387697914054511233476719679e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973497061434223491104288576768452134622279543946549497822293117125934186778496831198748119720085674e-01), SC_(2.3021479768691413237357718770364979544801978233011342859315519075342419209563873039980110203785410963e-02), SC_(1.8186981832718755965153844844110504729734602551711117892199281907829716533834598615643113938736460658e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9970041285485534876499523563699380259956727435833321651820013152988953727215210134722516599649516928e-01), SC_(2.4476203501192061866989608656098444868422613269879127964945673195136915393228331489515093227153731597e-02), SC_(1.6726312689194730508422041782329052832675459430902343053387561619688670692594605935924036570618292382e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9963279242475894572438528062361107163003359512302276064416066194761163355627130384959884287771812130e-01), SC_(2.7097607072927936613995342492164041670350003671440943788807828645469654505949773555284460907032017738e-02), SC_(1.4093868521458108098910587924887329868209769481938685007141085254765558929848184673041249453909863481e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924277972341057012910356589131991116760375199894050869943589908646718273683568748458546855136988966e-01), SC_(3.8908446006382490437638384750634170226011564173527367721725858773772848520059259249698179124041875363e-02), SC_(2.2280713662782673773242469141080075957723196032230746475579827551951039126621577923998007941841069784e-03) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9870525027836440542854205669505576596550418453532160543754762706252846518183280302140298260888411775e-01), SC_(5.0870650344078693459747484680731463458645820893317948473460459218508928607974916099365313416320487713e-02), SC_(-9.7984899350023345980340110095370572566091766349549186269477722263903377372382594133933953763227504166e-03) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9703721924184362673742972520410116810879184799445920623753823569689988040235101068879400751121008514e-01), SC_(7.6920630824843375508125149494916658350975342500622581674716345129476358355327854029008665440255091660e-02), SC_(-3.6018875665261482847639761078379683725889814946271259280421193537537873295572465037527942370778735586e-02) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8590368319922587970243348682569474158587481655299212804983102525126314158051405830319973681573257137e-01), SC_(1.6731385912171308788713891192301126218530330842448860932417613806911650996813055780336089065635361571e-01), SC_(-1.2732549850090630574520021784048518187192134892318356113283227771024700443138340033475061678117816865e-01) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2001844266934337295687220369265998156334252193109493601257551829241840189712087552771582681072140502e-01), SC_(3.9187506318758806836246322927915157517593796187936469678463945747863044500227525429034565028064406673e-01), SC_(-3.5637658993347106843440113743668868014801608150846980934871685480695675887856709138375777124884154904e-01) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2273834097228572500367605649210068294062254280587638282412584466479779121996905331507096700555785773e-01), SC_(6.9112176241862624280213729101019674955870822817666008403851828669741193379301706752746266831338847599e-01), SC_(-6.6723882091396313766193334432525037909845199791708343186591966133458790513606004936575701646337041920e-01) }}, 
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6104596385364498752303562472559594657110402960157612737521809177125425094547179666610344888662617286e-01), SC_(9.8694690714670689023103996104881329969199282535111571782487325614988533844115170341664055541873609823e-01), SC_(-9.8525479302489624152833061916378707604997530114844335677643424290329506195562939249397471422973723484e-01) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981652164121803657712598496100188857288971279668968013486562151911067817824351245141195685998211380e-01), SC_(1.9155235661713627762562126663296842188222898893252455393071862389311213841354917290876889522027713460e-02), SC_(1.9130335298608360080785031466290106044733145092938202631590891043601858269479402450931325574335899704e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981604508418107786151418855863017670662838186695116255092442068832053146517848382358009726527246496e-01), SC_(1.9180093644891057471846530951895608332400791614740500638466682443848503418398963809995086764461304907e-02), SC_(1.9105392425533099647666255120428464117308158946412515520148909374311481538636394138080426090121454129e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981509011134578471576727392706634662034722708273165360542971500417455765908143438042762607922207112e-01), SC_(1.9229809818131547350052323862138041576422289112055716412750864752327987558641852670656380250970564190e-02), SC_(1.9055506366260218805994869203087204156251006558376164616794294435477339701502398997949162315059272211e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981461169553627388641800876314112413243341704454408790497558530210213351035848285716321805931594190e-01), SC_(1.9254668008148577058974300940494101242859008764316494541717875672329692496548515898014354393044812686e-02), SC_(1.9030563180108357929543456460591489815615062858241145886808994849900443265552732028372975123010481531e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980930822666975627536887725735820366041077878757596216013938820207776608094593652010845872471442456e-01), SC_(1.9528112640705235757230223600326088189171158921375603618212264442912118786484258321775223474745705940e-02), SC_(1.8756181252806964965901775084924391646131884177767563481896595697644480074809724286943151683206218715e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980195538786051396924943566780452247974480150085528636698071035367037543674385813149145421442388734e-01), SC_(1.9901005065337141962792538794100435113174391872159672736540596225698469828414759891791057092652139975e-02), SC_(1.8382003793196042748175662898713420890759380725673846515512861566002032801745642784400284971333320390e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9979772688318621940391424674031245452515832772786872365926404950615331093383171396156804795039045072e-01), SC_(2.0112317599266764533404281584061776920070639302668248224126301364171298781698661941258649203925150702e-02), SC_(1.8169959535625027057887927821243806620643108768604205747048172538229871921226499195839980859761772471e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976364019812939326611039585754600030006176100844331736497754308973161175562042694946223499258679239e-01), SC_(2.1740831119928997675519924509460646045110704040421337689347698367649158899313463112870485574895889909e-02), SC_(1.6535721599014390317588066472842068937942683052559864926584672737305740513919571877244729548897789541e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972834431916633939001068245011886184502600786088088160354787233308924850503570788943320150077413914e-01), SC_(2.3307457279986421124916209642845309523438566288492633054120322793868525645965535400202690339372391775e-02), SC_(1.4963446118368927329167057086824282561642240460736023881755967053127480495590289248940560033209856137e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9965853967310629174493737445974626380869593854567296770197635006828193095800977706106318700499461313e-01), SC_(2.6130519677813033346059813081797786667824248811149834463795364874292316801218878314731104006674462056e-02), SC_(1.2129851041557348744420751590271443505867616563385388170880747570527564158662833834255658339576678621e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924505362092683418802372636962247822185431536235882508835943173269682562023428596285995349501495044e-01), SC_(3.8850004042613122227297937425412292010928564956830200703105391499951037633049374560272788906275349882e-02), SC_(-6.4271152455749517149518434948295609610678659616636244439577260057368485435847302805451411284185795598e-04) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9866098912245224394911222264192109170522628961004457060146621778395779931627509279137247835995153980e-01), SC_(5.1732280105996883172274185851195288312148393924545113402258968031383531776615628927451986785908858379e-02), SC_(-1.3588120018339104195696646645345017568693556960290397089297313420423163662547514218959615745921689580e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9681225644300572876425900849506895516340812319052388925303653053506641048220019904359821581829675083e-01), SC_(7.9782989446393796951053522656839023251289804639472988588016021583031485971535430511329704484552546596e-02), SC_(-4.1808918914333434371753733790375653608952275952660902225164367817552179817512414079682239507485418078e-02) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8420573596597221832137660449905946196079567665147923168040663120933169844343516260897115460578435178e-01), SC_(1.7702844204160804798820008055058215749332377701289107989854323744605690726290822261592761992294065383e-01), SC_(-1.3999097274753191675004827408172298090429739294559022776637996299756799119150709618069256979066873382e-01) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0896349629311757323426610157922098723182795679608218191287164625954810212683244545006838760287828355e-01), SC_(4.1687571577940545192768082496144276990865744133250349559334343480187712885879429527128682846038130801e-01), SC_(-3.8452317127441947489173866625317209503218537502027936993065604005879141226720204896277237611734123154e-01) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.8678520741744595838452483503075212400889433631420566534129842943872538122233182291904905974591460455e-01), SC_(7.2686042599152124492248009227447546598237263412503879135476071237630459368861913133684643364835163350e-01), SC_(-7.0642184059262150570189258778848254440989765321210360694013219528345346043331450039337737355525016495e-01) }}, 
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8489541079616491813567618239018413803529343191877338955384946307674082164628470846697688156317155203e-02), SC_(9.9607710601113549805867714757687512920752115193632654501180065726195002874284658240079589849667571939e-01), SC_(-9.9557122017653814791191351618397241856894683187231572661389708203537902087590945615506341428306857878e-01) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982652260205037008487144066019211006708904085366796916497890146502530781069662543345732006726526518e-01), SC_(1.8625914782680083334635936983767829865912237618895923930486185524108090750440963038092703678052146868e-02), SC_(1.8600305314729028705285986128815148949259140846876272922448617011897611120696830708041939830463928082e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982604596473247130754072494970124434335701842996525886981507604113241662815227456893371046119310779e-01), SC_(1.8651482797050521052774312747931928567756703797945406994623458243572956091238160614682444937737553465e-02), SC_(1.8574654258429711889551544828904284596420040348244700244635568039699667323025965699586811645363550028e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982509072388376593502890103573660861337167248592178159170159051650003030233879215714613497479256422e-01), SC_(1.8702619040594197617082245920549144889466348263099779480276448585319400651201611176180783669165737223e-02), SC_(1.8523351821738109231942219340314109021892748430417119869312824835110705662537818931104980189627419676e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982461212034103288891489206561777621622642312006733460438070480214269567598488622865786361306978952e-01), SC_(1.8728187269717348537085986494497327391507605242396533854389411513615466715487918693290478471380764014e-02), SC_(1.8497700441395629817410496502250191061197184125441105870840137294240730148640979408379919233655196262e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981930422232700984989643076973432766663872912399421102734608966248125612675969408100620071828415987e-01), SC_(1.9009442505815667752688984204414974478565514100114715573521511244804092628385932301680373496621072481e-02), SC_(1.8215528137445377235208019519055004913539655030916364909035711860096525073015388997222849754873814476e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981193835832769015428390194749009080152990216544082058131137455313050684079029505678576473830258607e-01), SC_(1.9392986262140011302222023120171842962236529779921020354008319730547748681050799049070884924298439174e-02), SC_(1.7830726729779785571658275815591356825795540981622785233142259353074672791885625139616209281817231507e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980769889448382589770388569652029929297653708547302956809815775151633189511635498462864408085971633e-01), SC_(1.9610334808900266755957159163156998655813528319048209373954506970903594575613089015263550873297637042e-02), SC_(1.7612661875105097450940108016094260312282828788010481280578953659204417359973075301368184793395572729e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977344090592499686352939189404039264929764230760042004649283996653659777124938785818068210489966746e-01), SC_(2.1285367253747307303468686821973296762032229894736810719363480209706159354914318762546377444493480897e-02), SC_(1.5932021338730728138626302804795332148551361008441795854801668978155311296296447115342252285096579396e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973783513117687348129655921207000855720564367892230788696151325848636129351692101862703365158155347e-01), SC_(2.2896746651605506862901415999568207851513698877465048934295095476540249667296184239758197469375747225e-02), SC_(1.4315100382983219695813714200153506344415428952541069811525591787389620944977559561462712182802542956e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9966711276022133779416423771225334928499351833772092827937410105004622309593735390281340927801018163e-01), SC_(2.5800458632414210538017502190227016236017180502766467103255645229367645187342183812798749041978512305e-02), SC_(1.1401039663979737049074385547746680487128697395562114197606828254946912720635898593626117317759576966e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924375733444950185178431217211004604389540076170509414704850636065898106749063652421785258703472304e-01), SC_(3.8883330980405953047705423412470134121411076194004455790837508008165272072905331179589257409228000444e-02), SC_(-1.7342453794443148616164484770366098969667435927739107278859416677444374133813554944579521206868542254e-03) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9864012276024013873142574471346653018354561941744623302013133825811569831699069798129974215256721440e-01), SC_(5.2133532523822952984929004221095683730378587208835932332014956097942334010224283580342574373024421842e-02), SC_(-1.5047176922080978465856892810519610803509780700732578910771972962012126103413018004473280911060008469e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9671539622419280648258224626989626529333364223084129750469865061362236813334569394733052130444229138e-01), SC_(8.0984065899720916410921066429657842558821272800177544235791404627823888220781861632187325128601705397e-02), SC_(-4.4067862614071691287707392616875562353137988402727628893493408444830235522488268500205793954107200790e-02) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8348997688009748412363763034798030709093308589165960195984045467480064886097047515903312743609977994e-01), SC_(1.8096260767458374617009048624920144601271000285368739418544472293394340031988375348476692475838681831e-01), SC_(-1.4499289765339301528611751520433145208623482202062219802572268176947648290515709692837141757901138079e-01) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0434584152960834565104712858337538677300493004900650781801886901333929651432969119908718524081895783e-01), SC_(4.2680042046383284839263311047116836554676010140425536296750230272793080843715768766767590326610863284e-01), SC_(-3.9559330729844975213514437861165465352906052502599339323204725534031042562629408215710703717995727238e-01) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.7208632715913742065446382897479645835781701635033697128957150613398738193527406228793277758154987194e-01), SC_(7.4047280088180207370566165442929492187668936024583789957917062314584342626541695847818619443978447949e-01), SC_(-7.2128096164978425779329673762520881080509059056003671440184848967241340194332014543947406813364783737e-01) }}, 
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0592769396935641655140237315403248291213552070016242868995096253896688834486885227846936598137006828e-02), SC_(9.9816257007403848030066235587960171278353092298334754301587715927663388387526257819798043428161863264e-01), SC_(-9.9792590013026113903857313284465926827053505230343012401116052168143370427149757637768850114179566751e-01) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983053856365728428472476961341050236246696869140494127940020414498931568118063632052326861271878891e-01), SC_(1.8409078073250276002259313838456422287389087905475757243715465942582083514989223833245167072560823701e-02), SC_(1.8383166325689742604378185792213656770478063644030284954336543995226507332508925806941572059258357500e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983006189283391264792309580205006106632798732626227485635127451556278997024754259298467123881800805e-01), SC_(1.8434948748827795739410166920783358855496687577611874048010764546336412582360214966148559898197951637e-02), SC_(1.8357213369355569580735956754499295188717737021257491452551228016492881120609896492824357733043697370e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982910653825226339566129348864448098220087024851415298949871608548324976957390322215768978080029428e-01), SC_(1.8486690318177699261640184016361176457112943918437847786596436796383686558510261568959735399512940647e-02), SC_(1.8305307127900685405392978146625174246038655359233956869735278626564821316960030234974668738016831794e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982862785448173144108904377878098074302003338945786445801440120976115876676012569730701977042882881e-01), SC_(1.8512561211898195455143816788214455745708386377024275881639348810867176280594105346840558139501039997e-02), SC_(1.8279353842831575816116116528498092352826773897754793956609726220528385386259796663847475593973861786e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982331804601310937304224604654185620290460845920064798320231064951262902957432029336169030520290204e-01), SC_(1.8797145832836341225287832472661684158875279553881153956769245786300392912936212546736009453346321761e-02), SC_(1.7993860483985333725515775824405536064778781653180063028650871548018135373180291088102652608554214723e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981594653944039454010009229731608930400964188929969909977677645154373651345438026549817072335179724e-01), SC_(1.9185229877248459843569837259930310259878826810278026860808941649346801020740902253197289187808256320e-02), SC_(1.7604530062641840881628041891980733874136664069358269701460138132616901805128001829400854358398641324e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981170232225327544110660130995233598280265365583015893175121691587670128687032745640835753382641415e-01), SC_(1.9405151364470319649123805428415619283243870794953946250754253865090856486738176216394591965320764425e-02), SC_(1.7383898613002623581653052193849642940283776308819619767756716945332907003984392347421547105534322736e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977736993933463137450775950066677097831261044286294319808093404408111597466860669194575352844901825e-01), SC_(2.1100013203475143448202457788255842609856347415070414690711822947773335693197034482272557276476384387e-02), SC_(1.5683476528429961139280252279937380161325937343969857968417310468005013158054324257921076388264923694e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9974162950382125787042649121716455242079385979644264303301331049098404943102172787677845800078489058e-01), SC_(2.2730469353803247187044400389622540710351651118106419398715761506749753736604985189481082185668784543e-02), SC_(1.4047523083075509485166457267282788776773894420969903123025368768851314964111856384040998712620292153e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9967050824555224979519174591336184074905895322474733637420344352734594987648608765479679252268251160e-01), SC_(2.5668559446904131887113965640028544389235512384311006740880794729680950348209196622569329937202673871e-02), SC_(1.1099159646185983233863353370149099356674728661652955126710804842553474482480163232448684673777533611e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924286211185677611108918166132378108320746706113244358642099766124632458014771657003539524385593477e-01), SC_(3.8906330057007250408381713180240235056553607573186652777259014517078931326202856144018271219668322812e-02), SC_(-2.1907535383254148168626373572062408462032234517520250183580901827852192247578283392326814976928853759e-03) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9863071881629255801203262178940231052621568648304990364161257113029461063337971663665594165518346542e-01), SC_(5.2313358107225622095828241673842069268819770319164475575707733566482744534445899460954495722908235052e-02), SC_(-1.5660353750055635012860749617707584970451989121518805037913199111992763822624142768078030244944439741e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9667295173231449762046240689481533282856075442833213727103935242310220018219446839454752266366057443e-01), SC_(8.1504768481331788007161104365589953660977177061548297191492473611128736565635608295402338441554705691e-02), SC_(-4.5021972847494304851432067335556851123489688541495641849900299248552210611739489056221969789793853215e-02) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8317855533137385150987773350149280376005808019669564747834480519791966867484841054865267296332553926e-01), SC_(1.8264700472910210280281733425716064789964044949718820700761820876343853639918795555129404132220312320e-01), SC_(-1.4711501379188940153416390020988053919918411282272124311407675567718121801802181486593036675671796433e-01) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0234408779666568143685466536934976417446764802664881084744779655606056298461686632280529293981740734e-01), SC_(4.3101641177384799954373445338966397219531793102053027390116025127302935513477257519246891881296172892e-01), SC_(-4.0028003115649162400822755090455720518546364735265748553888709827027217276125411502227514514672335466e-01) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.6577129704992459342734293860891835237736910537218166311824163522101759103416013427866598338152844574e-01), SC_(7.4615586845139874458315399950521136261112588966445884392918857602525928888591300601772602151858630472e-01), SC_(-7.2747477955385934677057014889716898619479124915749284074100143732133192967159691857950020711985168600e-01) }}, 
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8902041397031797689366520751523138963942339857272683232920566444289937064700411330883957381739685540e-02), SC_(9.9880357946255027843196924398606955271653412672331055161164196432051463511787920239245804646439137188e-01), SC_(-9.9864953053695532038896311542967207805331017041203788909528633946567585302154649920566537244128869405e-01) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989507404745350379647237302203127134783702461832354635295289388870794196366180365533811117083370831e-01), SC_(1.4485886083960297990498634848628851214831928498229125799684138119892177024164526337692174797670448629e-02), SC_(1.4452938151587555502543851316259800950834864565909136193481326462132758670144568720874806634757500883e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989459666715279507987684380532929982993701081909894624591066713270944935856567143009749348099445727e-01), SC_(1.4518800082370255626973306061287516935226660710358163940551510750801808535910783611105593370505661295e-02), SC_(1.4419956100058242030056265968724423110113603999216980250569899026092785589821618623282207674597393739e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989363865115561135988784460911970825166659399616649889875606095682659445152548358244036710296611777e-01), SC_(1.4584628378956019271932640850302488092075657025449992574003456577763722870206330487062348517704925313e-02), SC_(1.4353991556363608660295655574220958032493270245083877878863508206219486378512761927171422287642750445e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989315801543784423540911296409033043647366690863286567966416097692260609670696707799487911099507909e-01), SC_(1.4617542677024970781278929682077019374762931548691061633292779212751274361312120446153994938779216594e-02), SC_(1.4321009064304748107960049324242452752862637337805356897947499238683208408943464004116997325883404296e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988779939962371298315213400108118914362745050842202510797834303094596623265224977825703816440820733e-01), SC_(1.4979606529473637494041316019910763339248727419203131472285365936327903106655239636962691662500335437e-02), SC_(1.3958191978745600009531936024099672561759428194445187897996198790962203137117565628215418276096126913e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988028056445506199279702455379114210214306416430724853363492276339931371065131425689810069299653174e-01), SC_(1.5473349293111327416118480331747650725031313869493677387974161116074976844490421533957299942847793970e-02), SC_(1.3463412921914614213121237639556767390092197780098116166228394541375386821149182979302702028730437646e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9987591148558485370505976138103491630628074356166210112510975962979278900265451341319052666838688715e-01), SC_(1.5753146697434225058795974095035523231332735094694770979764848378822801133402934836427986541628327150e-02), SC_(1.3183023594463948666991344364980530524396103602942372844203368342179388021720582096642014863870295998e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983961262556458105411816513386501069818868254597543899979739851713011745549242090003291863043360816e-01), SC_(1.7909467461679579613865846453127030740431683822307987641233759491974468137156343038472584788153719816e-02), SC_(1.1022027714560253639775210637358170803625731907710762268322205147523210932800679750596051078399995227e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980030256396930887191418644879858746499286116603833140948641674242316282708649788931471360377120948e-01), SC_(1.9983868319107415100192575817218448002872334427605112144785457794197957548974963015124500960330632884e-02), SC_(8.9429400350182931102462515246756092360839543295569327418622781093899967392101579075705047283542737083e-03) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9971859410574829149542055218946133495999998703062622308574286556112837670807622495531498983998552142e-01), SC_(2.3721985566686811501553785842504292265143700801159531093582400523199741127440730181223853049104697981e-02), SC_(5.1959084061760747247216972187443738573816595465178798376919099189683106332314686770218982589845777935e-03) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9917693553108610108245187459387110710867895185036028369250080655683477578951699279752986546417196886e-01), SC_(4.0564165253432854495962739719292670877985837287590190952513658424683411183252903298570906316652973652e-02), SC_(-1.1693907948011891736346399073379369646285263939726984396456303809247557032844131792753244452252911330e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9833862714223532498010744688715977461168806598690747288717525459318863541168129207120227886401126061e-01), SC_(5.7619315821665505755807469277023845728196594181676552014891883345476566794225348418090613651544831445e-02), SC_(-2.8809755979513188208763166052264396245596987730186982112445949120233730597575117085318376369502829889e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9550282813148011187442008796193919282450391517768171678499412663145272607895548134555661363567896104e-01), SC_(9.4731827715001728394842167045083404424880502660480023599099701680830517630055158928067584272630580487e-02), SC_(-6.6097672659470430511445565993386991293723042460980621503600493772708300136816834870939899267701630847e-02) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7488580947363208179564147601546168112866226007237931556521707915803372220062773907383454915316416844e-01), SC_(2.2270531759915641564428390959261643237507268828655875813370441187815589236168955504059138988493898375e-01), SC_(-1.9513426821812310447331250709147993510680832240493081023161860752378383411231604144945171703488569462e-01) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5047999201852727152029200141398691946094097189026959484621720440391252384040853131710884789523146140e-01), SC_(5.2600739840440057115641306993358779565840766907499100219100954734337117943149800710956696665520559890e-01), SC_(-5.0396976782224493807852110187351280318514711081254077576732604138847199181605549483495869758913976615e-01) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1327981487051663560323287861487799526557318426357663133754105221861872520039091818400141712658488619e-01), SC_(8.5822131856910206307975755122650869086923193783068105639211083604153599058747147318033641183682450386e-01), SC_(-8.4863499452477025561188325402717974396821766661061642322481772003670342956693044080319449123628917079e-01) }}, 
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-1.8874998553523563180450407596677553759443297406638077877671888636968292269342250146798578804443833955e-01), SC_(9.8202517430076523459567226815465938546160099991006357826594110965447969674969166451594194257839894548e-01), SC_(-9.7968838503511372732980355080304021286004233574178250953181773421728648476453800138580553004953114288e-01) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990230743461869448445678791127692739855483254325094973521364638399647301470778701786295076066841344e-01), SC_(1.3977681743596834750245838542565526868788148525105907036279461386658032363829895912063967821083621420e-02), SC_(1.3943532504578029336223566464310890649533113683351630105746575474244424229833795304874920488538103241e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990182993959446195710647247229655789894087272192991018223122155551540595968020853239245484285382831e-01), SC_(1.4011798009189115440946424983203357697063506917213864415963408126171160102402517954920500108105330871e-02), SC_(1.3909350098446540137998040892200032362998230531072660409764206932461470850614753920053416867944340582e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990087145233340743687363148083709437365125661771030890303935547815366122351784383668727269614239538e-01), SC_(1.4080030854519553869387256354091022075006611901455012492968743022297026887056631461218922416611180400e-02), SC_(1.3840984826000562463507298586847289168517030032198014972508385303739709934919897327599510874817235727e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990039046007347560794974433795859349285564034207694616490402223275328043372974797633640062669854428e-01), SC_(1.4114147434138712802378427844951370551607420853342810579186545315810682561759933627157193849677482057e-02), SC_(1.3806801959804658372619591398212092857153153412847966912073167823894243759539600291883375485071922556e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989502260196613653978264216146024156399873063751297730606299366512347908431919053242252316860296003e-01), SC_(1.4489436697595561124507049144255123371288526433896118736440705972120404661097924241761764708299954793e-02), SC_(1.3430780331105131752185610702820021510950585065908804323267469964167723504319244050213738571874089978e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988747544293069353066537829179260575882047757007492549019748069539230620040354484126779384912576694e-01), SC_(1.5001215029545749933847659975864641865931391330840461915721059755185086271628874400178167869847889009e-02), SC_(1.2917993826264694721926108892215877113225794890847741738148129932526099630756216503817814024316857591e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988308226099731657983151576240197041049174012751792764812244409087930727657331644783678448792904087e-01), SC_(1.5291233051905047096038520294638906781972874594444499867815398497101742249334516320782151364484948558e-02), SC_(1.2627399643574478880468698035197591815527455130858562493759790443716432493078723746069108350777491985e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9984640219639140402613273019667554862930150639016202863777830939274528021875552024478939209428846017e-01), SC_(1.7526323485885982097641938428519069579260358421271219311888913372990209058618455439095372023020540344e-02), SC_(1.0387751384930428488122047379910627057886096355738392117524671170521488626705245794637004721422908426e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980639884593669404425893776595290662877785980161533745963098103525238097471831481848178344690376077e-01), SC_(1.9676504433454567937248530268282368308302071162458460119591299806242144124305023388268650598619695861e-02), SC_(8.2329894545034209975015153877461219543875964135604078659255758514717666391596123103417229683686485863e-03) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972263242283481540743599408497747360870457548541412998469672217116875570127792798886879974903796487e-01), SC_(2.3551183018216021253938001600501009008155573150038780116288028548084796733896793416599159415959118251e-02), SC_(4.3495699021134300166444124225546063387545267250507797699122981168308214469028322968675084635890943764e-03) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9915879545421819350530688005623615186240544270827593274622412564050735515128475466608299752025526140e-01), SC_(4.1008553576976706311793253202245137451698422113077721150856829330199964424353347050839790650622532029e-02), SC_(-1.3154931678629558158982660699935247723551027344608329867102808264119755379967383078768146573341990972e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9827648539531403745215917352563214138968446312144447102479978693505240691548978979441840473622948646e-01), SC_(5.8686103182775385959094432164210470495146664187835729337215293512993909532328740626483958923893141231e-02), SC_(-3.0893124798500284820335880409303644182778189826173654652430374404846006649343381743921738919251947699e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9526992589997827420306117917427182178979741082729092965897483434868497193943333068777040666157481100e-01), SC_(9.7148209448510965618814190119451117927847310257093339481999337817751394945307795550093447421264799168e-02), SC_(-6.9532095588469802480589239010157975152091841708321990467488846359840797625840328044562828776517609113e-02) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7327357090730138720367359153239323902247504897821653720406237386695349159240208217001492967466592893e-01), SC_(2.2964876697546228888931649787788742930944361620108470728002449961617243383843764035729632038084809597e-01), SC_(-2.0311659859397708228829612914540972881961033272228812487026550233039579579564016302202736438925829861e-01) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4069051112564740388498305703743050846741943876819566564676351892344788777074732833738047977587592836e-01), SC_(5.4151589496828042658602571182616923878595213758699386834940240440502083614232854508648303249637786229e-01), SC_(-5.2063493838617445779646407770009371209785483807741597530330738738065076402146210854614754006055477215e-01) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8671357579638665629126370168770921319757407213502466576345439294626879685237098285286502834996393092e-01), SC_(8.7356161496227327149253838986791328231133879539230423927448398220130445285498224963240552394450600870e-01), SC_(-8.6509962228485538958789361261824061503929655387763193064181839580439422746694246738587153880942281811e-01) }}, 
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-2.2293187234404279005404405123453640992362355261738577610576210777344443465871289033909805344032394449e-01), SC_(9.7483402704931233304677248889105249284034868811789307005518001217555908178599047906139783223849231970e-01), SC_(-9.7154855780636670580019454689623684007923466283994781397066875280116362115119765459157832338091463773e-01) }}
    }};
 //#undef SC_
 
diff --git a/test/test_jacobi.cpp b/test/test_jacobi.cpp
index e31b3ccce..31339bc66 100644
--- a/test/test_jacobi.cpp
+++ b/test/test_jacobi.cpp
@@ -72,6 +72,27 @@ void expected_results()
       largest_type,                  // test type(s)
       ".*near 1.*",               // test data group
       ".*", 7000, 500);            // test function
+
+   if(std::numeric_limits<long double>::digits == 64)
+   {
+      //
+      // Some errors spill over into double precision:
+      //
+      add_expected_result(
+         ".*",                          // compiler
+         ".*",                          // stdlib
+         ".*",                          // platform
+         "double",                  // test type(s)
+         ".*Large Phi.*",                  // test data group
+         ".*", 500, 50);                // test function
+      add_expected_result(
+         ".*",                          // compiler
+         ".*",                          // stdlib
+         ".*",                          // platform
+         "double",                  // test type(s)
+         ".*near 1.*",                  // test data group
+         ".*", 10, 5);                // test function
+   }
    //
    // Catch all cases come last:
    //

From 382d525d1553c9f825fe8d3e9459bc2f9b1b6353 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Mon, 21 May 2012 09:45:48 +0000
Subject: [PATCH 004/115] Add basic versions of the Airy functions. Add some
 extra jacobi, hankel and owens_t tests and fix resulting errors. Allow remez
 code to work with expression template types. Regenerate docs.

[SVN r78527]
---
 doc/sf_and_dist/airy.qbk                      | 219 ++++++++++++++++
 doc/sf_and_dist/equations/airy.mml            |  76 ++++++
 doc/sf_and_dist/equations/airy.png            | Bin 0 -> 5256 bytes
 doc/sf_and_dist/equations/airy.svg            |   2 +
 doc/sf_and_dist/equations/airy_ai.mml         | 187 +++++++++++++
 doc/sf_and_dist/equations/airy_ai.png         | Bin 0 -> 10567 bytes
 doc/sf_and_dist/equations/airy_ai.svg         |   2 +
 doc/sf_and_dist/equations/airy_aip.mml        | 179 +++++++++++++
 doc/sf_and_dist/equations/airy_aip.png        | Bin 0 -> 9732 bytes
 doc/sf_and_dist/equations/airy_aip.svg        |   2 +
 doc/sf_and_dist/equations/airy_bi.mml         | 195 ++++++++++++++
 doc/sf_and_dist/equations/airy_bi.png         | Bin 0 -> 11036 bytes
 doc/sf_and_dist/equations/airy_bi.svg         |   2 +
 doc/sf_and_dist/equations/airy_bip.mml        | 195 ++++++++++++++
 doc/sf_and_dist/equations/airy_bip.png        | Bin 0 -> 10991 bytes
 doc/sf_and_dist/equations/airy_bip.svg        |   2 +
 doc/sf_and_dist/graphs/airy_ai.png            | Bin 0 -> 33690 bytes
 doc/sf_and_dist/graphs/airy_ai.svg            |  65 +++++
 doc/sf_and_dist/graphs/airy_aip.png           | Bin 0 -> 33021 bytes
 doc/sf_and_dist/graphs/airy_aip.svg           |  60 +++++
 doc/sf_and_dist/graphs/airy_bi.png            | Bin 0 -> 18018 bytes
 doc/sf_and_dist/graphs/airy_bi.svg            |  58 +++++
 doc/sf_and_dist/graphs/airy_bip.png           | Bin 0 -> 22406 bytes
 doc/sf_and_dist/graphs/airy_bip.svg           |  60 +++++
 doc/sf_and_dist/graphs/sf_graphs.cpp          |  23 +-
 doc/sf_and_dist/html/index.html               |   9 +-
 doc/sf_and_dist/html/index/s13.html           |  20 +-
 doc/sf_and_dist/html/index/s14.html           |   4 +-
 doc/sf_and_dist/html/index/s15.html           |   4 +-
 doc/sf_and_dist/html/index/s16.html           |   4 +-
 doc/sf_and_dist/html/index/s17.html           |  36 ++-
 .../main_overview/conventions.html            |   2 +-
 .../main_overview/navigation.html             |   2 +-
 .../html/math_toolkit/special.html            |   7 +
 .../html/math_toolkit/special/airy.html       |  50 ++++
 .../html/math_toolkit/special/airy/ai.html    | 123 +++++++++
 .../html/math_toolkit/special/airy/aip.html   | 123 +++++++++
 .../html/math_toolkit/special/airy/bi.html    | 123 +++++++++
 .../html/math_toolkit/special/airy/bip.html   | 123 +++++++++
 .../html/math_toolkit/special/ellint.html     |   6 +-
 .../special/hankel/sph_hankel.html            |   6 +-
 doc/sf_and_dist/math.qbk                      |   9 +
 include/boost/math/special_functions.hpp      |   1 +
 include/boost/math/special_functions/airy.hpp | 246 ++++++++++++++++++
 .../special_functions/jacobi_elliptic.hpp     |   2 +
 .../boost/math/special_functions/math_fwd.hpp |  41 +++
 include/boost/math/tools/remez.hpp            |   6 +-
 test/Jamfile.v2                               |   5 +
 test/compile_test/instantiate.hpp             |  16 ++
 test/compile_test/sf_airy_incl_test.cpp       |  42 +++
 test/compile_test/sf_hankel_incl_test.cpp     |  46 ++++
 test/compile_test/sf_jacobi_incl_test.cpp     |  96 +++++++
 test/compile_test/sf_owens_t_incl_test.cpp    |  24 ++
 test/test_airy.cpp                            |  85 ++++++
 test/test_instances.hpp                       |  11 +
 55 files changed, 2576 insertions(+), 23 deletions(-)
 create mode 100644 doc/sf_and_dist/airy.qbk
 create mode 100644 doc/sf_and_dist/equations/airy.mml
 create mode 100644 doc/sf_and_dist/equations/airy.png
 create mode 100644 doc/sf_and_dist/equations/airy.svg
 create mode 100644 doc/sf_and_dist/equations/airy_ai.mml
 create mode 100644 doc/sf_and_dist/equations/airy_ai.png
 create mode 100644 doc/sf_and_dist/equations/airy_ai.svg
 create mode 100644 doc/sf_and_dist/equations/airy_aip.mml
 create mode 100644 doc/sf_and_dist/equations/airy_aip.png
 create mode 100644 doc/sf_and_dist/equations/airy_aip.svg
 create mode 100644 doc/sf_and_dist/equations/airy_bi.mml
 create mode 100644 doc/sf_and_dist/equations/airy_bi.png
 create mode 100644 doc/sf_and_dist/equations/airy_bi.svg
 create mode 100644 doc/sf_and_dist/equations/airy_bip.mml
 create mode 100644 doc/sf_and_dist/equations/airy_bip.png
 create mode 100644 doc/sf_and_dist/equations/airy_bip.svg
 create mode 100644 doc/sf_and_dist/graphs/airy_ai.png
 create mode 100644 doc/sf_and_dist/graphs/airy_ai.svg
 create mode 100644 doc/sf_and_dist/graphs/airy_aip.png
 create mode 100644 doc/sf_and_dist/graphs/airy_aip.svg
 create mode 100644 doc/sf_and_dist/graphs/airy_bi.png
 create mode 100644 doc/sf_and_dist/graphs/airy_bi.svg
 create mode 100644 doc/sf_and_dist/graphs/airy_bip.png
 create mode 100644 doc/sf_and_dist/graphs/airy_bip.svg
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/airy.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
 create mode 100644 include/boost/math/special_functions/airy.hpp
 create mode 100644 test/compile_test/sf_airy_incl_test.cpp
 create mode 100644 test/compile_test/sf_hankel_incl_test.cpp
 create mode 100644 test/compile_test/sf_jacobi_incl_test.cpp
 create mode 100644 test/compile_test/sf_owens_t_incl_test.cpp
 create mode 100644 test/test_airy.cpp

diff --git a/doc/sf_and_dist/airy.qbk b/doc/sf_and_dist/airy.qbk
new file mode 100644
index 000000000..d2ff3e0fa
--- /dev/null
+++ b/doc/sf_and_dist/airy.qbk
@@ -0,0 +1,219 @@
+[/
+Copyright (c) 2012 John Maddock
+Use, modification and distribution are subject to the
+Boost Software License, Version 1.0. (See accompanying file
+LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+]
+
+[section:airy Airy Functions]
+
+[section:ai Airy Ai Function]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/airy.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T>
+   ``__sf_result`` airy_ai(T x);
+
+   template <class T, class Policy>
+   ``__sf_result`` airy_ai(T x, const Policy&);
+
+  }} // namespaces
+  
+[heading Description]
+
+The function __airy_ai calculates the Airy function Ai which is the first solution to the differential equation:
+
+[equation airy]
+
+[optional_policy]
+
+The following graph illustrates how this function changes as /x/ changes: for negative /x/
+the function is cyclic, while for positive /x/ the value tends to zero:
+
+[graph airy_ai]
+
+[heading Accuracy]
+
+This function is implemented entirely in terms of the Bessel functions 
+__cyl_bessel_j and __cyl_bessel_k - refer to those functions for detailed accuracy information.
+
+In general though, the relative error is low (less than 100 [epsilon]) for /x > 0/ while
+only the absolute error is low for /x < 0/.
+
+[heading Testing]
+
+Since this function is implemented in terms of other special functions, there are only a few 
+basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+
+[heading Implementation]
+
+This function is implemented in terms of the Bessel functions using the relations:
+
+[equation airy_ai]
+
+[endsect]
+
+[section:bi Airy Bi Function]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/airy.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T>
+   ``__sf_result`` airy_bi(T x);
+
+   template <class T, class Policy>
+   ``__sf_result`` airy_bi(T x, const Policy&);
+
+  }} // namespaces
+  
+[heading Description]
+
+The function __airy_bi calculates the Airy function Bi which is the second solution to the differential equation:
+
+[equation airy]
+
+[optional_policy]
+
+The following graph illustrates how this function changes as /x/ changes: for negative /x/
+the function is cyclic, while for positive /x/ the value tends to infinity:
+
+[graph airy_bi]
+
+[heading Accuracy]
+
+This function is implemented entirely in terms of the Bessel functions 
+__cyl_bessel_i and __cyl_bessel_j - refer to those functions for detailed accuracy information.
+
+In general though, the relative error is low (less than 100 [epsilon]) for /x > 0/ while
+only the absolute error is low for /x < 0/.
+
+[heading Testing]
+
+Since this function is implemented in terms of other special functions, there are only a few 
+basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+
+[heading Implementation]
+
+This function is implemented in terms of the Bessel functions using the relations:
+
+[equation airy_bi]
+
+[endsect]
+
+[section:aip Airy Ai' Function]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/airy.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T>
+   ``__sf_result`` airy_ai_prime(T x);
+
+   template <class T, class Policy>
+   ``__sf_result`` airy_ai_prime(T x, const Policy&);
+
+  }} // namespaces
+  
+[heading Description]
+
+The function __airy_ai_prime calculates the Airy function Ai' which is the derivative of the first solution to the differential equation:
+
+[equation airy]
+
+[optional_policy]
+
+The following graph illustrates how this function changes as /x/ changes: for negative /x/
+the function is cyclic, while for positive /x/ the value tends to zero:
+
+[graph airy_aip]
+
+[heading Accuracy]
+
+This function is implemented entirely in terms of the Bessel functions 
+__cyl_bessel_j and __cyl_bessel_k - refer to those functions for detailed accuracy information.
+
+In general though, the relative error is low (less than 100 [epsilon]) for /x > 0/ while
+only the absolute error is low for /x < 0/.
+
+[heading Testing]
+
+Since this function is implemented in terms of other special functions, there are only a few 
+basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+
+[heading Implementation]
+
+This function is implemented in terms of the Bessel functions using the relations:
+
+[equation airy_aip]
+
+[endsect]
+
+[section:bip Airy Bi' Function]
+
+[heading Synopsis]
+
+``
+  #include <boost/math/special_functions/airy.hpp>
+``
+
+  namespace boost { namespace math {
+
+   template <class T>
+   ``__sf_result`` airy_bi_prime(T x);
+
+   template <class T, class Policy>
+   ``__sf_result`` airy_bi_prime(T x, const Policy&);
+
+  }} // namespaces
+  
+[heading Description]
+
+The function __airy_bi_prime calculates the Airy function Bi' which is the derivative of the second solution to the differential equation:
+
+[equation airy]
+
+[optional_policy]
+
+The following graph illustrates how this function changes as /x/ changes: for negative /x/
+the function is cyclic, while for positive /x/ the value tends to infinity:
+
+[graph airy_bi]
+
+[heading Accuracy]
+
+This function is implemented entirely in terms of the Bessel functions 
+__cyl_bessel_i and __cyl_bessel_j - refer to those functions for detailed accuracy information.
+
+In general though, the relative error is low (less than 100 [epsilon]) for /x > 0/ while
+only the absolute error is low for /x < 0/.
+
+[heading Testing]
+
+Since this function is implemented in terms of other special functions, there are only a few 
+basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+
+[heading Implementation]
+
+This function is implemented in terms of the Bessel functions using the relations:
+
+[equation airy_bip]
+
+[endsect]
+
+[endsect]
+
diff --git a/doc/sf_and_dist/equations/airy.mml b/doc/sf_and_dist/equations/airy.mml
new file mode 100644
index 000000000..0b1550e81
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy.mml
@@ -0,0 +1,76 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>airy</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mfrac>
+      <mrow>
+        <msup>
+          <mo>&#x2146;</mo>
+          <mn>2</mn>
+        </msup>
+        <mi>w</mi>
+      </mrow>
+      <mrow>
+        <mo>&#x2146;</mo>
+        <msup>
+          <mi>z</mi>
+          <mn>2</mn>
+        </msup>
+      </mrow>
+    </mfrac>
+    <mo>=</mo>
+    <mi>z</mi>
+    <mi>w</mi>
+    <mspace width="1em"/>
+    <mo>;</mo>
+    <mspace width="1em"/>
+    <mi>w</mi>
+    <mo>=</mo>
+    <mi>A</mi>
+    <mi>i</mi>
+    <mfenced>
+      <mrow>
+        <mi>z</mi>
+      </mrow>
+    </mfenced>
+    <mo>,</mo>
+    <mi>B</mi>
+    <mi>i</mi>
+    <mfenced>
+      <mrow>
+        <mi>z</mi>
+      </mrow>
+    </mfenced>
+    <mo>,</mo>
+    <mi>A</mi>
+    <mi>i</mi>
+    <mfenced>
+      <mrow>
+        <mi>z</mi>
+        <msup>
+          <mi>&#x2147;</mi>
+          <mrow>
+            <mo>&#x00B1;</mo>
+            <mfrac>
+              <mrow>
+                <mn>2</mn>
+                <mi>&#x03C0;</mi>
+                <mi>&#x2148;</mi>
+              </mrow>
+              <mn>3</mn>
+            </mfrac>
+          </mrow>
+        </msup>
+      </mrow>
+    </mfenced>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/airy.png b/doc/sf_and_dist/equations/airy.png
new file mode 100644
index 0000000000000000000000000000000000000000..7dbdb201ce0d951d201a3d6e946a671c5eb7702e
GIT binary patch
literal 5256
zcmeAS@N?(olHy`uVBq!ia0y~yV2om5V9?=UV_;xVi7k+0U|?V=cJd72;Nak>;YjIV
zU|`@Z@Q5sCU=S(+Va9uD@)ZmW43Z_T5hcO-X(i=}MX3zs<>h*rdD+Fui3O>8`9<lo
z-`PkpFo>{vx;TbZ%y~Pv@=j>z)#LlSB^?iO7COjq2)AFlbmr&R(7=szjN0dH-LT!{
z3}fJ&VvkLit{WPk-gHJXc+OGtt>*1UXB`aA8nAk~ID9N^xc~cjRQq$A=a%1hez&{x
zylK<^`RD)Mss45|{e5lQ?sNCD*KghCsWj0;Wt!NToa_hjlj3rc=FVnb&NQEC9s4oQ
zUmK1k+jE~`o5nohOO2ubbUw3H%V)mLPHUeLIlphpL=P1q*E2b_4_F>7RlAmXVBZ0W
z2PqFK682kl-C(}KHG?ZADJ^@;%EkBO*3K+tR%4pnAlq=Y@w`XYtyWJJA$j{VYq&o!
z6f9U$Z@Teb<ALf)X~)009*~-}?^ffcG6pyATe|b_O_Y1P?ttSYw?}v1gg4}uE|}w@
zH1R|+!-pE<R-J|=k~1gpK4bJhu;}9N4CCFW&%8TZyUt|uzcjN`XY$TZ{mNl*{mi~O
z>la6}-}>6H<olw4nKvsErt(dh?4crbV9~?hFAv=F-XR<Nk?)D%#1a9$isy{e8O#~l
z8UIiFGHvEr)_Xc4pNnJeS9?zjDDO8D-eh@=EpOF!unRWIUU0s|?Y%?xIKy-ADtU)X
zr3cpjI8ke65PB(j(lVESvW?Z;sWuEe#+%QlaE7w3oylvwIr;1xEo1A&8}f4#mMv+w
zD)H)cQF<uDcxStcbV8an^Lme8*@@T78>$=h8TX%k`kv`c3->iwk6#Sp`y$uxSSI&Y
z`+!J-$_9_}q_n#qZ|>Z<b-tI<M2{_MEY~<5-1J+Q-ZS&-stx(#3)U~$efH+HGuI3@
z`!@b<Jl>$&pnf)|*&>JgL2AO&NlNOB-D*cxy~<EMYra`D`SZIw>n1mJtL%+l+vB1%
zF{Ax#L89r-$*&{jHY6>Y`IhaD-2Q`4AKh1}J$0szCq_GS;mp09J<NLD+v?0dt&7kR
zem|$~(wS>hzZ9*VoLJ3JKk-YJ#@h1?d2DGjBkk{;d2Q*r{z^og(nODx9P#_Xx6WSm
z^w`C&@%H5-v9MyL`yR%>UAFPY@c!|+WUYGKxA*<r#?`C2ZoRn1&%UmAiFQHj$H<*I
z^;5S5Zrvo*>9VNBw~_Tp$mHHbXZ#p;9e*a?Abj>s^Nl*52=?-@jP*TH+xP3g-1uYe
zPthC}RX*;E$#>=IPp@IIVY<VXqyF-u7Vj;F`K`C5EFv%27ysVY`>Rg;c060z^pce7
zR5hW_e)F_%IvZ9kX`CDIZPk_)+{YN~S^nv7yFcwq+2Yq{uKv~gFk{Kw-6Cac7;JcQ
zIOcHA>Al^%m-WxSwoUd7VodBzx1XJQ%NN7CX8vhwc?*p_MnauOHl0p*aDQ&#h9xr}
zPB37uVBbDzmf-xd)-^LrO*eO+&FPvMo13=!YUE#?J8IjHzB+KGiiw}`zxK-_%lt=7
zAMHH3vn*Ebf5`OJw8mn>N8SY8gap0!EDzr8VCZy7l2l1rTEjHsw&&CDCY$3Db1(3|
zn40Tu(fCb*@sGKk(|?nKq`6nmGhN%@<a(c#?ZMs~YbH7ud_8#gibqBF-iG522hOlP
zR{vpS>6o1s{b27?7p0AFj1=~D_XYGmGFjmMCyt}%+}mmcyQLnxjDO3@ZIBN+72WuA
z$E`*A+ci>BZQ>5TXnKBqMMliU&kLn4b2@U@NMG;eQD@2hGLL_f$*OZj!ktIe?&wUP
z{v~W`jkZY5gXvypa#TGxXPwxd)Dtvat?GFBa*im^^pNvc?b5DEo7-D2J?DJC|NXw1
zuO4Xcs670>s5SlHK7Y?u;q^w$5(#P5mxQDf)h4{O@MG0mxA~0ABGELnB`?;_xP9F?
z?#0nBz76tMB3$*2t+!wN%#rrZ)Oh!~GkHDddDG0!o#`{#yic_6r%UUX=985Qp^1|@
znl4S0P%lkRn?3vHM$vCyJIhj<w%xmz6l}10>xUm(?lZlbyW@PE-0ActGvl+rszvVU
zbJg<CNJz6?(O>yvLc;M4fz0Cjn9siPKCpRG+}h1&T#^Jo`uuA<WxG&a)91mgo8NYH
z<@jv9r_-?H<$>=F*-lrl3aG?3`~Q2>&n_p~Ia^AW|Bqov+0Qb5#(M^vjk#ZnGpzRf
zRoDB~uF1dbez4~P^R5cRJ06|yOx;BEnI1Rl>?pf_F2~<}qKWUNx&wg+T1)pW*;E{?
zmSKGV-dyFngRVRNzvDU(e84l&GC=!tp?;72vrB0ggm!=1W_8L-<&;EwwaD2u8|rN)
zT;I5s^^cT<W@g>msYlLyIeDNrQR|9E8^ilY!iVy`rTXVz4v2a1Y-Z>08}{>5XWV2w
z@NLqutHCRmJTKV)cYf)fm!=<+6Jr0=$LAbox+9#;bWgKcEc*IVA<z9snonI(&e+WN
zYIlq5+pHbo$C&=K@f~=4j;sFhx5+MR<?ozI$WeT&@aN$BDF4WplkJZ3Z%}_HuAgvS
zs(+{aj#|T4dnA8UHs880%D=WeT(New#q#(t%evG%Aum7hUAxa*A$?={<ag&!-1+;{
zXX>8SF8kW2e<==KIyajs{Cee?#f5p=W!#yzch9sjGCw)2dghH?!h|9}_R<1wgXI&<
z7<V|E&ggt<xcTYI+=!3+ZoORD(jL8kQ*Bq`l9{|r&os@~@UZtePFi-fOh2K+>l$ko
z%fjpT*yQhB+maT@{Q4ay&oq;*6YL@`*%#e*Zj_vKs;yOYeKF_z6UwqzFCW|5u>O&l
z_UwR5i+fLYFFc^)DL><8+Yap~9bBp3)(6~;@#KE|{qKR$w6aDq`ziOY{mA&Z&Z%l!
z%_)Dbx6z#DFXoGQ#vitJ%{?^v*on<Kl`B~%J!AB!x_?IPQPz~UKE1O!$qB_ZX8SMw
zeaXx-^$U;gs@A7kQ_^?*43{hx5z?JrFOWCg+Oym8V|to!fup72t$=)nwex<o+<2q<
zZ`q26YYTMqz6QKC-sWZb`-rP{-Mhncwez~(F6KI3%WI*%z1HK&?-KR7?}G#XwfXKj
zw)dlg<K@Q8*4n)V``_yA+%kRT1#1?zs}=j-v6ijcJoj$FK?8yLKB60{^8RP-Sb9e0
z!Tg<Hw3XklQccYZd$_ZLZM)BjPq{KL(@h>!#fzl!cD=1TV7bHZJyVp8*>)Da-aX+i
zQQ-+vA6!~DonKdAXRq<Zx>u@dPU*aG`I;-cZ2l?5IOMT(uNLw<roM09xuyHL_Czc^
zBPe<<UFpK!g8Dp`zN7AsFE=h0|6Icp!Q4Oj_Qc1_nd+yzm>d5#_MW#`)i!pU^QA!E
zRmtghl5?f<HeHhsFOb)I8EafE^WL+rvE#KsTE6(B!^e803leuvIQK9hVaBavN8Xq`
z5xjA1=FQs&MANplExDfbJ@bHiVQJ8^d}|)_+uGW%L;pCw=Q+o=Zjy<z4x`IC`#3wP
z-xFu{F5Bw)Xxk0}?alLUO4rZyJI3nlALCxNWf8lCPyhReI|5>4z8z?PH+|+!w~7yc
z*c-P_m3H*{)jU)8NUOWqN*js#nN$D8e~5b`w<F7`;(Q%<&B4PqH}~FQ&6vXTgRx-S
zlFEm!rrtXR*DRTS_Knb=Uw0>4=LK!q*c1Cv@Qn74`gQW_W?A?cN*QgwTX?)l_KMJt
zEV&JinVqIe)2FQuJsUAIw86gdy8vIroMR>(nZ7F?d;N5ASk`ADZlTn|^T{BCpYiq6
zKFL;pk!QBI#Ae;}p7igMWbYJ{ndkV$!#i~vK2{ybex^N%uWL)=mOqx)k5otb9=3^F
z;knCx(kA;)?X5M=AGbaGe<J(ws=iIrAD`X%e3A9N#Wrr2q+4q?7bNbL>u#L6ww=4-
zvr2ET<d2C5p8i<#ZDQApe+R$)`0)ARjX3jt@%oy(&E=Ax9K8`I&L37A!_jMVbFYjO
zv%zNPhLe;2Nq91A&R=mysD9?t_?F2ZI)BW|+TC>8bm#BO>=yhMK@aV+(_S;|XW|R&
zR=u1U_+PZUK2276-qL?Zyw}X0_UDq|+oUw}%b(Ko``cCLMrEcyOq<I+XXUni=hi>|
zwN!`WT=9;jN7{CNd&3?Re%`XC<;1;vGxvTr{IT_v+?_LPvXnjd>uD>j3CmlvabNM1
zbvND$?Y*Aecz?#t)`@!*pVmLQTiEy`L1wp+-ICgkYu?-`z9?!Tzr#f}@8P7BwExH6
z9$xEGaP^ej$J+8KyBXwNdyZ7+ZD%MKIrltpYs({PnftjiB8x6h;JoSh<F9n^L)OW$
zyN|}b*N@A)&%EyZ-T4Qn9CyDdJAdzgXT7(QH8bp5#JDvUT>bm9m-}Y%6`^GUe}2|5
z@6et%x%fkRvbOHcsXMRtymz&|<){8{PBlYqV|1w8{*59#d7~HKns|3jF}Jz)<I+3V
zwp(wQzvS_m>wkZqx2Q9)TeE-XlN<du3!P>*$2T_@)Ml7XIa~F0`GaNFQ%_Z}zTaxn
zG9zZU2!HDI`8C#Z8q%RX40ZE&?~hFQ<s}>!Df|3k)rD_wcJt2IE8!&er{17DBGvRb
zOU;e{l};DhbYGcm`R1|eX-(L1_vGa(K0PT;yA^qL@fzDCrmsph9rM2)`TcO+x>Wr`
zf;)tR_r=bXezRPI<5rC9^T*khduMvT@4u~N-{>E5ma#6zllNvy+tKeX8BGg#neVeV
zihsD!J$?4gw3{E6MIJf3i(!Yu!*v;Jn}0OD-umky|I4Wp&6p!h&plST^=g-0-kC$~
z%d@?Hi8jpK+sb`k@W+P_@^3{iB=|AsP56>BO@PnTR^!ja!yNV2MH?rn?oCenyy8MJ
zckR9M#`#{SWXihEyMB}5XZUwx+mu@!W%>MfLN1*?BlfA<X8JbnfAVKnI~q-OT>4qE
z!QZ0y+)IPobNF@jKGm;(t#ZqVFFy0>&KT*oW9J|JmF)R$7Ht{fQFZssJawg5(Y}*c
zEFX)Up78u!dhMTIcl0tdKbzbYh`0J%`r?4r4%q~Yf(=X7Ki;)+dg0T$%N?^z73(&q
zxkbg_@_VtT`Fqr_)^#F(5>K{#NmaF4;<o*3aoV=f^lO2wKYuJq{C99}qyFuUzQ)y`
z)3)*38QbsMki9l$_op{4+z+bH=FAUZXZXW^LEX*7^&DH>QiIIy^rufI)vSK>f4b``
zv(K&G<*Ob~`F4!=b2Mva*Tuu@c9=)kExdg9gW%B+<I~d~)(Q15zvXtJP4Y%WOzela
zC2N~+ZxBDplKZcw%yhH=wJM{uZ@hPotXiRT;)?Xq-;>uaERA3B;FHgSr>T>t-WUCU
z|F4E{MA|kPT|Qa;M|)rF<vzYPA<g}ImE7DTX-7U;Fz_0_&UnxKMJH!|v-S?_y?I+_
z9KO>td%_<}yU8CCkIie{bND0s?tH!6>Ke0O-o6>HPyJ|CexQAJms_jZA4Z8#kJ%m4
z@!xZTq<MZQ>3!kXziDo^?&94oX4cmBm;4VhUrm4M?)FQqbyHo(evi%1A63TO|NeH8
zS*_x!8;09<KiuWUc>H>S-`<ak>lzM!ocFzPN94oy9g$bKT9fDXpN~A?we!ozmYV^3
zYwhpdo;S;SzGflsb<NE4tUE;A*59~ic<Y;D-s7mZ_N5t5WaDmJXWh;qP!OAV-+!^~
zV$B)uk0$pNH{9D<l-Kb;xy-KqXmaxV`PT2It;n`1D6o-Ue%W#I8aCVgv5#)?oxF5w
z&4vp%XWaaHKwrf+z_d8|m2?~XSxqIbZtu30XLn`E%H`_*N!+!JGxu$m|CX-|VqRLW
zJ4?!>{f_18*`HY|%OA5|O3B4^1@Ga)gKT-1J{x;pe)LPm`Sra!F*P^-Ppi~vZZ71X
zx4ii2*F)3AcDh`0ow&{F!&fff9Z?T=OxAv!lpyXY{rpm0OS_<~N@jc6x%ApQvvu>Q
z>}L?y+1%(JvPjx&vv46})ykwBGB0mG(BH=^GWllOHf7!H{HHUuSB47A4Vdn8P*=~d
zd&||r)9v#PIA^76<fZ+7RJQtNWsG8Gn2(9P>+7Rj>5tVa-_Nvu%yZnmZL&r}TKR)b
z53lV=V-L$Xbd>Az?iUZ|bsW#G6x$JhDR}Cwdpu{}eEzZI?g!V*tsJ*5=)P@zE!)P#
zzJl5Lg+SC|mD=U^lBcVldDDI1KpMyQ)K&?vI_4j9UcHHJsrw(gr`&eohWy|Jeb02W
zH5<2Xed+gLX5W?UwEv8Mm~Mo$o~TJH6DwH0#NKqt!mnGiz3)h6Y+p5VdeWIUZhJOw
z%7|MSCi}LgW=0vqh5gM=+obI#hOC#qZREPAr)*i7@Jbh6k6)a2f7V>-&h0<^F)lUm
z#JZmE3#K38{uq$3e#6wYGdFDbp|+vCbHZI2`CaC*Cz`A?81!Awe^>6DSu0hct)H^c
z%~AUBiSmz%(Pvldidb;Y?^$J8bZJxD%(YGYGxx8(7U$V{%s?nY(T&G6G0pvf*~I6f
zm#QBxi(0-S`J;mvcco2VY~$lYWjnPJ(<(XFbycp~kgt5_X+_D)gJ+XX_DxH;dE{x3
z?+U+TL7SfVp0&DFVe$S*?T6bh!f#ogD|q^4?T&eC*zFE}*>h-)+QbaCv~QLPyQ1#&
zXg`(a`ZAH-J~GR2v+dPuMvHas>s9nLF3p|V8g|5EVRfMYzAeIwFaFGW9U3ux!CoPL
z&+UG5r^fUB30JJ#v?MY0r*NmsqsMNp?X4U3-)1jAUc<4yQM;}5^rv?&-Pwur#8qmA
zuXCyjbsjPDT)Dt>bMVI*GugdnNgK~;E?oS`=-7jQPa<W)5AU@p%gD$E8KvwY?U=pq
z#@&4fu4QrV`lMwiX|_@2e^<qyCher#1^Kg+C-a$2^ibilx@EAXR>u57y~gx^CI-Pl
znJvG<Sa&Vh=R0=`lcUl^kD4nQv&!f4*+dF#y8Wo`UFg|ePESAFR!I@=bXnBu+GLhv
zQGT4cASJWyw~Mo=V|JSQ!*$i(TQz-@CVH66uIVq6u<M+9eRbcl>33%6yp(^~b%V`V
zx^;cx7nhuJ?%8`?lqN<zJIQ_PWCcUN?AbNzXZ9Xs)?UwSleI6zb#|)$nKvyS@fXj0
z>za^%{gRbOvC>2joy{WZhwGZ$@6T-7-FPou?#s{lKdij^w_4q}D_kEH^zL=VgBQ=*
j*t}JQI+srP&%VD`_|EV1Ge0meFfe$!`njxgN@xNA^V(28

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/airy.svg b/doc/sf_and_dist/equations/airy.svg
new file mode 100644
index 000000000..3ec9815b4
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="26.546450pt" width="207.454250pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -17.665747 207.454250 26.546450"><svg:metadata><svgmath:metrics top="26.5464496395" axis="12.865078125" baseline="8.880703125" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.585938, -1.740234)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, -1.382813)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(10.752188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.001953" font-family="Times New Roman" font-style="italic" fill="black">w</svg:text></svg:g></svg:g><svg:g transform="translate(1.389975, 12.724453)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text></svg:g><svg:g transform="translate(7.825520, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="19.927969" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(23.847242, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(33.948156, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(39.010656, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.001953" font-family="Times New Roman" font-style="italic" fill="black">w</svg:text></svg:g><svg:g transform="translate(47.014563, 0.000000)"/><svg:g transform="translate(59.014563, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.666992" font-family="Times New Roman" fill="black">;</svg:text></svg:g><svg:g transform="translate(65.681883, 0.000000)"/><svg:g transform="translate(77.681883, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.001953" font-family="Times New Roman" font-style="italic" fill="black">w</svg:text></svg:g><svg:g transform="translate(89.019125, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(99.120039, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text></svg:g><svg:g transform="translate(107.036055, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(110.370039, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(123.424727, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(130.424723, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text></svg:g><svg:g transform="translate(138.030192, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(141.364176, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(154.418864, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(161.418860, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text></svg:g><svg:g transform="translate(169.334875, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(172.668860, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="22.255069" transform="scale(0.539203, 1)" text-anchor="middle" y="1.771123" x="3.705556" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">e</svg:text><svg:g transform="translate(5.326172, -11.278051)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.338008" font-family="Times New Roman" fill="black">±</svg:text><svg:g transform="translate(5.092031, 0.000000)"><svg:g transform="translate(0.416016, -0.959712)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text><svg:g transform="translate(4.000000, 0.000000)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.003906" font-family="Times New Roman" font-style="italic" fill="black">π</svg:text></svg:g><svg:g transform="translate(8.257813, 0.000000)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="1.111328" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g></svg:g><svg:g transform="translate(3.656250, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="11.312500" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g></svg:g><svg:g transform="translate(30.789297, -3.984375)"><svg:text font-size="22.255069" transform="scale(0.539203, 1)" text-anchor="middle" y="1.771123" x="3.705556" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/airy_ai.mml b/doc/sf_and_dist/equations/airy_ai.mml
new file mode 100644
index 000000000..078ef689b
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_ai.mml
@@ -0,0 +1,187 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>airy_ai</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mn>0</mn>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mn>1</mn>
+            <mrow>
+              <msup>
+                <mn>3</mn>
+                <mrow>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msup>
+              <mi>&#x0393;</mi>
+              <mfenced>
+                <mrow>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfrac>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <msup>
+            <mi>&#x03C0;</mi>
+            <mrow>
+              <mo>&#x2212;</mo>
+              <mn>1</mn>
+            </mrow>
+          </msup>
+          <msqrt>
+            <mrow>
+              <mfrac>
+                <mi>z</mi>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msqrt>
+          <msub>
+            <mi>K</mi>
+            <mrow>
+              <mo>&#x00B1;</mo>
+              <mrow>
+                <mfrac>
+                  <mn>1</mn>
+                  <mn>3</mn>
+                </mfrac>
+              </mrow>
+            </mrow>
+          </msub>
+          <mfenced>
+            <mrow>
+              <mi>&#x03B6;</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>;</mo>
+        </mtd>
+        <mtd>
+          <mi>&#x03B6;</mi>
+          <mo>=</mo>
+          <mfrac>
+            <mn>2</mn>
+            <mn>3</mn>
+          </mfrac>
+          <msup>
+            <mi>z</mi>
+            <mrow>
+              <mfrac>
+                <mn>2</mn>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msup>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mo>&#x2212;</mo>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfenced>
+            <mrow>
+              <mfrac>
+                <mrow>
+                  <msqrt>
+                    <mi>z</mi>
+                  </msqrt>
+                </mrow>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </mfenced>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>+</mo>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/airy_ai.png b/doc/sf_and_dist/equations/airy_ai.png
new file mode 100644
index 0000000000000000000000000000000000000000..2ec87ac568668d47c5249349ca756baa0f147de7
GIT binary patch
literal 10567
zcmeAS@N?(olHy`uVBq!ia0y~yU`%FUV3^9m#=yYPTQ@t9fq{Xg*vT`5gM)*kh9jke
zfq{Xuz$3DlfkCJQgc<Lp$yYEiFi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3V{v@*6UtUys}0SDC=ZY5PS__9aKtC2O`N91A@}1G^d&6k@w>
z)F~(>urdZZEa~{NtR$c-gmsArzpPWn$)A4<->FTmOfOIWes@}d-Ff5lZ|+q;zqi?V
zbNahE)$ev188;<lxm*f5F!8|mvu_sWofc;Ko9M8em7^(bf{FA78w0i(`%XV%aoo?D
zD&sSC#?9=sGR6;u+fzB4!URrP%((S)#cd`QM{SN&85YM2%wN1EPv2bB`S{q9gVS?v
z*-YA}ni=kCEIwuacKc0ijsjnd{=Suz=g0|~qL`WQss7{=oA)k`itA_O&Q4=p$0)~q
zkNMrSEiTV4a5wH%&Asbi*{r}(HEG$@jZ3CByl2)A*W4t#VYW)@rE@HL#+$W`zpi1M
z!}umG?fT4{^BYz-c&qR-7;Nr55P0C<B(uD*X9^rmaZ5E*bu!%^$lO`FVwTZ8iHJ*+
zls7N2{TTPfb!X9W=JT^|+8br=XPm~gZKcYRDn7P<3Yp*1p71U6T*l5;9^IkvLjUZy
z9)CtX@A=$QH_oihNPExVA;luYJ0~}7e#j}0S)38<JM_zcEIz<~Aa1AC`=e(i*v&P|
z4SE$aS1h^PXx+f8diHYe%%%nQJXv2DJa;qjr%Z}F_oSDhjBVP%>TS`pZq7b1?Lf@|
z(Veft*x8uYrwX6VX<Bl<!Ij%(hv0U3`P8)B!t6;UCVKU@^9(jGzNP3KAZ;wo|HmxX
z(ctRk2}aYlNNm_Q^R3Ry-<p=UjqCU=xOZ^R(9=w6kiGQpXUx>%rGH<up54o<qnH`6
z&79YUw};^x)4F_@e{2@)5@Cz({4m>U?>q5cgV>vGGQJ-+%?vd@%<AZ^xwc1@m#vQD
z&9q6+{C<aPrJl)2k}CPlvu=vE4wpo&uaxqoe`}l6*q7z9d~j3S8+1Hti>Ku5o5gQe
zd=EZz>Hue{_gA_7e$fJ3=DJlKQ)hn8)U0}zQ-@*C<T&xoYq)w?)}33T%hGf9YeC|s
zB;8l7=Nhy>>{+x<<G-c!guRL?ZyC<SFM7e9Ru;GW$&4_A&C(6hyL8<Jz8Ec?vT@1T
z#-oih8!u{BvUah*H)Fncls#;MiGT#(p7?-mmzd{nRmfLa_eSm6CGAr?6RXRa_wYQq
zt@~)}FV`joj#t6q3zr7In%i)8b64P{Wg+3m%xB#^Zjfp4t~4RcbJdPrs{c6mc;+qe
zyA*Sv=YT5f*M6_x>90=S(@84}-u;Si)nvAYa^`DndaQaToB4NZg$R^%%vzUw(yxZC
zAi+<NpDj%}S>Nwv@#93^^%G5OzIHLn9e=xjbIR%E_P1IONS*w<_Ry)!`n<-7shJo3
zuTQd_p>>nHJadnf1*gS|-H%utpRahH{wMl@m~pk{^nEG{zuNR;%$MHhm6@<|ztQ77
zky=Z>_p<r3J*|0uY@T^HCZI0vf$)R(r78T&lr9~3|2FL#xAAXPJINQTW5u*NtlSnF
zP5a{Nx&47&=54PiqsiON?VR}%wk%m3+%J*Px5Zw@Vr$YWhJOv(?@T}Cs$O4swy{=4
zR{f<+jnIj{(3CjN@GJV$es><c(lFE4WV5xgXFs!lnfE+}7baOxH+i4b**Ib5*Pp_k
zzf=u&&#c{f?BjgKf9YxRS5Evl->_`v-HS>ao8??CeLV1VXXYnIgR_?|RUAt*Tj(LE
z&c{A&;+LCJ$L#}s1=Y*g{din$a+Na^AFK^Ha&UQPAM14U&DRTefB3F)_QH#gldc_n
zd(?e<)V2lX9&)0)nU|MEPg8iIA{+bi@EJLVZ!F)kRX)vH(%Z1KF?Q|LvZ)J}d+@*f
z+xU30_mcxLF|QS7q-Cx=yJKP7Qo*S!@>EatnQY#ETQ~TEtx9NGt{;2P;k`xAn9bHC
z{^DxNY+I-KSmA_HCf_f&Q@=Hiu{Zg1FYIYvr<@u2;I?Vko%FQjrC#$CUa&3fY0eb$
zJk9)n)fu^|Cfar#f8-xLd-J1t$<s4$4!-k{Vv&_Qz}*z(F)RF%>ZG`7CA*e9{JSDM
z@qxFbtBv@F^qOxk-oM;^;ozy0{k9ytoWArl&vU%wci?CR&ujL^!)MlL*m=&}b&hS{
z)W~1i*)>8Z)hCG^tv>EO>*oI8e-00964H%lU-%y{%+f1p`*=aR!RF7GZ*?X&-p(|V
zn6gClqidde<?9(YRi{?mI%)k_^1)%Be=S#@T|4`~Ng-oiz%j@3ikX6Uu2pAG4wdog
zS{}Rf-^~X1vu|d`TswMTpYJwFmcL3<3NHjNiF;dlKru70*{xrmA*W^i;fUVahV@T{
z&%OywIJjg@^Mb`KXDwc6Olom|U%l>HRCDIR+xjzZ&f59K^+PLrmqfSz@zQlObz_&_
z(`OVu^JbOS&+E+Tvv0DN*82!-nealAUDo+hz=N6u`v;1i_Ui)w_|%BS&HH%Z<$;?&
zx-N4+N(?>Ew6A5oP|%J=o0pt_yn0&v)P3h;0^UT{G`1+b(0Ci;uE+67hy6`jn!M*N
zF^l+14`=SU9y#rJ?1g0q&cykwJ`|IZHa+x`YVUFO2YibYwibH6ezdwhX0j4H-*M4u
zyAM~YD`ci9ywF(K)7+Ps7HR#?`G=N~JhKYxZ;^uJTmB4wC$B4Js_jvqv;F72gtYZu
zvs#%_d-R`{`ab(@QFC&=&3nerQ+_!*UT|`fWS3R{`9+T7O_Zm1UOM*_iyGkvuEy0G
zvuCi~KX5&=#;$(C%)c9!RJ><2o~k3wqN_Zm@Is)<Sq_<Q{g+$!Ea5%n_TD>(@6T4Z
ze?32>I&Ye-XIQqr@Qj3UwQ;Q+J5R2|JcSHSkSmkY-ZR~w_Qkm7;VoYcGx0BqGmXp`
z%hm<v$k;XO-+uOj%|(W5&qary3K^UaeFaNeO&&f<S}-v*{u)CYgZWjB&w7@rF^-pP
zCViWDB|Y&Dk8+{-PKf{WjJWvk1y5W1!Eygb(^EFijYfWrO?-!^{(P@GH|FV&nGM&a
zCTMa*InB^)>Qj9AzajAe>jA4B>_=vA?Vn|`I!`n~{6UoG;j=k0Qy=v+Xp1f3H{JX<
zsCNCs*Kb4(h2OmtWRX=(d%!B|eCf}D=Y_$CYSX?2oqU{jtagg_p0qUnaLwIJ1xsg!
zmikZL!ftTw%%?<?iC@egRHv0COWtf+5ZYqIw@mX=$?N}&-p{Z5PBCG*!Dqp8<JuXy
z(@*&i`HB?JzWG~L$daRBgCzT9iOjEk-XA^XD%BYJ8T*;aJ*DQHj%VEN*{;NA<)`sD
zA?is;P32NegU$VC-^e9YKk!{<Qp>Q0Ger6ZchfeZQx-Fx8EjtOV6J*LQng;m?!tEm
zRb5}VNImmZYYr<nkp8C`545N1Pjd6V<#KL%<L)zW7W@3PZFpZ2bwXi<0CUAblkO!q
z3(s>;-oj^B@tvt)_sqLfw5`J<-}fnGurKTZHDDSHf>|5|zA!*}0mmE#SZp0M9xHG(
z$tg@J6ku`W7dU0X(X@aa+K6f~;%icPVK8ahM3bXY-C%82ElVs_?lS)otnj>Ku2l&U
zJMMO%Ds3B2fj~jil0<>a3!4=<tlE}Loa)N2;@jR{6no`NT;Dv9`Rymx+8GN~TsRZg
z26jtH_uhuPTJcVj?2ZB@5}vD>&(FSDua()nOT%Bl$Fa-)&t^8hpOa_)T^aj{#nF1g
z7K05<Gv`k9<xiFQBIM1O&tR_;`ERY+DIpeJ_e)6!3J>V3tmW-tcxJx&^5NM^FC<mo
zveqP}?SH#X$MHher0+*69qMwAIiGoR4^$8-yi`B1G_5Qe)Pht};Wgg;eYQnjRl@hE
z)FcM|3@%S+Rau41Yhq!$Ek3*#yC%+}>v(C+q<<VeQ@=DUS%1Yg!%L0n{FPga(q&9~
zmhAj^)A>G|n91h!=#ck&)3$kOzv5~NQ_7ToVD}*K!R`a*jX%$<d05zO(y-mKVD-$q
z@t*zj3NIL>eN!q3(tho;zEFPargI7zirZ)1oSS*+nBf7Igu8Cqp3D`$84owCR+Wu7
z$(`S|AoAGu9s67xmw)Qa40!)}<`VWZZ?1@Kmt`?E++3e(SFi9g_kp}`i0Q#Id@K`8
z1S4cESe+!<Era;C-jcq|V*J~pHg9X~>i)eEmlzT_A1K{<wvAWrtro|wwk4vC-e=zI
zbn7?WT+{w|%c=G{?PO2oM$xlxp0V}Kl>1>-5NA8Pd&$;@{xfgR{qvNX@`NGbomS<4
zhI9GByIq^hnfQ!1_p7|+sabE-zn{a?xnXPZ$@jBw-VgqF>%at`d(2y3WwUuUf2{s3
zV_dC1d7sV(^$)Se($g=A9XbEiddJ(pr@~Gd=_+QXCb&Pap32v_#I@n(nK$qFP8l-H
zKU7m-|7r%~4OR)}7z@qAXMSycxOZCY>L-6iZfH*5#!#TTA%Z#g4VR2}myvk%ck`H)
zk{cYlUs+54$eFt5?Z*>gUtdWu=y30umGaxtz+bI?|CBo34T=Ukjy_LWSd#yJqNs(W
zg;H&t<d5`8PxTLc@tk+LVd33<+xG5YOlSJN^n5lG|MJh@-4hbnpIY!l?3rK6<GKH#
z)PtK|Rr~j7s?_rSP~FfuGj{T6X`VeycT&=#mu^WsaKGX0nK%1+w|z~1U~6o>EwizC
z+Qh1bk25Elw=TKez<VaAMz1#eL7{QA%O$4NTa&)X7-$=uI&;rE)0lZWllZKgGyhKA
zzToV`1NR%(cBT02UD(^8&s@&<|8VRqIit;;E6-eSC_S6wv-;`mTN6!$HyCcvEHM8d
z^Py*^?G;DKZw&7?KVekN%=>)sP1<Yerq?IV&$_wUcebXAF6$qK+P9xqrKia+yS|}t
z<`d(_=~AIbI+GjHRqv*}+-m$nYif0RLia1_umv6EOlAzvCU3DcV1MTqF6z0N@iSxn
z8I4Cv8{{XaS#9;WXS1JW-s+DVeh5VHTAVsFZ(Y!{>j(Bt`ew2@e!KIDl{5Go&Oc0B
zy-YM=v&S#KcYWK|EQxJcxWoOZ`RuiqYZN}bJ7s%$ijkkxU-kp4J7m{fc$X$wU9jo>
zo0ji9Qpe65^W4R0As4ZFrd89m3CB3KHg}dy{bFn^J-e#@b-3jlKjZ49UbUMU*FU|~
z#=y<w&uqN($!V{S?S;4E=e@dVx%6#DTK+VPeTkEHUy}H9K5B~ogOCS3Qe6_p#-8B}
z?%r0{&n(jl-+$$2)yAtu-clXx6RdW6cU73h{Jb~CvyOYmqRw5%81xyoKiu}*Tf6e?
zx1Rcr-!tEJ_ZRh_HQ8pcL39I;!JRYPd?WAsq^{QzDDZr6p{eX18{e8e#~!Lb_VGMD
z^JcT}sW@>@_s5ReuRgZSl)b8F8RctrKAuf%b<h)6<KKCEtIpKw`g=xCds+CtUFS5D
zHG}vAW&>9pzCY@-6Vl`v)UQll+HkhPzhS?pmGFMItG9ARe>2EGHanoycS!k+ZP221
z(v8ZEx*tEzSlMK9piKXs<LzZfuhz@|X#M)tWrh0Xn>&Qo9^aZ)R<_m0xSE&$UGTEA
z=Na#7oLKc|`@O@~OS2iwXWxvS%EYUk>>16dKjY@yNq$VnX5DP@nfUxe<K*&&`ze=>
zGpwI+Q=RqdyEg5P=Y_4jA6V~fvoQ=_mvm2pcZ;ti^YaIOH@{|VU7ve<!WO{~)(<!n
zR3FIIC_F5F`MIKqYh&P<H@r0qv~Ir>c+h=7!qeVpGdmaG+(VO<j#kAk@GJiQ?EjpV
z>{|u%`uDQ^XPzHeQqV2gJo~=dGh-E9#xto;_x5VpKELSWdP>6nc{$_uEt@Vad6JrT
z_Q#ibE|$hoSIyNtPd|`79c7a>`R|1Nefux&J(TkOylG*ydD=JenhV?bc{P(gKQqT4
z%(pApK1b6>B<-7LRjxEk%-lX{zB8@%mfaO6&!|~`^S;IZW9nC4iQvk!v1<i)N*|r|
zLH<pu3hyEI&Ch(yulJwH5%#?OsO*$!?xz0*-kxO}7dPI2WIM-~t4p`<JBPMTzr9M<
zN3L4+&KkKHl0Ss+S>N`*lz-;U;j|R}<|Tp$-Z+?EKkfW+<>S<qcOI|)?!L}%vQNO<
z2|pQP4x0ANw7uB$O+0ne%hgiC4fU$qx3izg335>IbZ4?Zr}28#l(1tfuNSh}=~qvg
zeQ<{Kj>QXpwEf7AK6-3Z!ma%wA=_vAR^9bgKK0*pvov>CSl*SLr%v7FnN-H`Oh51o
ztFiU^xtq2$eK9M_`?ZUCvaf42!}aang6S6G@)fruE?KeeJ)-*I;N7l0>1q4T52R)O
zm##VT_xg^`2Pf2Cy>jMiv?$M;khgHl`{I1>TLKlU1*1!=D)u_xH|U;k6_oza)4T4b
zuS~sy!48*;^|Nk%b(KsjlYDwi%Ol@yvRa{sm4vzLlvh{HFB#iOnMZ}s`*fMvIKZZ2
zyJW%cnR{pN>({vKAeB>j_sqYjr5>pc8$y+TT&<XS^4X-QJz@Jj-cOi!C%NHkP=2NH
zs|xikOvbYnUKZ3Gc%1U<Th;U9XQNwJ)Z939_QS{S>a%a&J?Z@@>nT3<<;*KimwxT|
z`Idjj`RdlF@82?JRp-`of0y~W#aOEU|81S~jF+cse0RIab^2cSq;IV6%s1aYeJ%Ey
zXQk|emY7?IcKAMF-}yzdz<i#wac1|DP32cIlBE-TWG%%!zQ)A4y}R*i&i>{G_e;-B
zFYTPOy7}$>S-0+3O*Z3rKT~AteA(|^70f&MB6hjm{k(iv{dCXYJbB#v+r@l%4y4P=
z&GwGA+4}o?)2Ho>r%f)NtGKg$*X!>-=H?F+ZH%JyPZ(Lm{ulqaecjfqDR-G~Y`JLm
z$}M-YiTnrMWp8*H&P@JRS-zC_L)>T6ldN2KcG&Cv-Pv{PhRlqEXZ}s_yuD_@i#?g~
zS8X*k+%7HJQGSS3Gc&Zt@yK))-|2TQ-SRz}{Om}|H>Ua(;k)NaGu(c3z1ASFXvHzH
zO#73I58g?u5Zb_1;4#@Ky>h+6+sK$ovAegqnNFKtawu9X<#gxqgXj4_^SCG85cxhU
zl0p8(KhHo#Piv<988<^`Zc&Q8);{Z0#HF4eU(U%##Orq~y=?bBc!%7-SzpE89ctWp
z|KV4WJyo8!7;Z@aaJcksQrV;un|rHI1_vH<{q|&m+46^ZcA}|!1U}SlYJTVZn)&~i
zgJ<3ysNU6WeA9ntmP4iS?gMA+jOumw@O(eN=GeK+`SrSMbPB2#ExG8+IZtq<!!iC3
zzY9Ygf7U--H{<^FE!&smPSVfQ)%yO!*VOx~#3Zu`Us{$ZM@77CK43Y?Z^D-8OV+BM
zjsCvEEFo?Btedx=J=PWvD$rMx{yy!%gC(cSrhTbDppz=S^4isVq7^+SKks*6_GRLM
zhZW^_3(7Y)H#lnkSE~8&ZbwXQyx-I5XP2yP`95Q9Li7rUW%D1{wlUtV%bhvPtmeSw
z4+ngvZt1;TS|xg8Z}TRd&fkpt8|-EH*veKGpHX<=exQf7^7Uip(y70nIVH@UV$PrU
zc<qy3<~mp2Vs}}~b1Lb}JYL>j_G|i?rTTM!&QD35vDr;Jp7|bo+RJaXmmlo3)cm`z
z|KkJOwJVBKYhu)@|J`GAEBU!y&Ry-9r&qN2`x(!^-f%zQv-DMN^Mb>TmE4zF?O*cc
zZo22V!}H03yts~)rOaY_9@3%T+%h-nh(4{%2<lsXRbw}c9mhAb4Y||LCz__}*c6;S
z$Xe+<Dd?Zjy@NXi%T?E0J2v+~<lTMovn<Rnt3RzY)7|p<(Z7GEA2nC*ew=UD%DB|(
zgY@%5*0bfA*thKY$M=86)JFC0Dht)VyF&6uUPiPmyK$>b{><d6`ut_=C1>Ll^7QR^
z=X;pc&Q6&n7_rrFrc>&iPj>D8D<tD4n2X3Ck!!4;EVA$B!+hR;)6f53wCdVc=;b)?
zHGYt`b!Ow_U4Nw6AIN!JJJsG7*~z#kEa_c-IZHv%to89-De1r2-sKuDEPJ`&y5VN=
zf~Qu(@3u!@-g=_u(lN#zmC5_eI!%S<e~s*Z`9Us0{!H>KIp>c>A<G}ko$$PI_u7hO
z_k4C}rg_hPBV=_|fq%z7c{!zpSO0LCx7&5P*S?WTGrM@EuBqKYSJ-HwNo?c<6W5Ek
zBrMK$Eq8x@I*)x$lCRD`@h@tgKmUkVoH=t%Be0I4VC&4>D{7U`jxN6+F0C5RdPBZn
zu549kr}4xzi#&!uYl`wuiw8%DRNN|>_%i6<oR#l3=V;CStC{JSUAW+%&t2z&^|P0+
z>D{a;?RaVG0kdb!JJzn;EPYBs?QEJ<#QWnOQkily)Mgy>FrG4P)0r<9eeNmjSzc-R
zf#Y4=%}bK~D|=5JSzcKX|9$?l_ig@vBA2*{3a?2xl^e8AYqiBAx%agyvR&)>YK`r>
zOY4lY)h2|7?%KvSZ)dm1-OL?@ll?Bw>2v?_y1BAvvU%a>E0ZhM@6b3AP=AAG{sor2
z=`lSggWujiytlk;ZQ-8^u0@rR&5A0I<>qTuNcNxpT=^hBtt@ZuC*I3j=M@Tk5mG%P
z!rXA4iT}FsT2@Enk`e}ej%99>e7_4#n!kI=F0*$E8B<<Jvd@oF$?ZBG#a5mhE!3aP
zXmIXKpa0W+40qDfrZG*cPf7D_E#+y-0(C*zJT}ghH`v@Z{SIeSRLe{y4lkw5&^_O4
zQn#maF0%!79yu>D+<#V~)5HBrgukhc)7VwO#3Aa+SI303>>}1K1r4RDV~!UX(!NO)
z*vmyLb40mmJXToIykw~=ulM}@9sUlT;incX1)2P60#nO+wm+g3vOiok9xu2GvR>f@
z;~^hG(4+#C2eMHBZ#VkF*3{`uw>*OOcCt=-#@-fs+I;iz;GK-F+CuD(7pz;1-Z`qQ
z?O*Ry6Fqm4J?px)6aQD-st>+&_G*|3U(<r$Ek^GQFRc<<J?o}t=_y{;c_y1TdxiYA
zeqiN!d&W)fwG)gvnyv|%J(hF2<a6LZqrFz(A7h94sgJr1HkUUtH%?ohA<g2L&5?R1
zT83jzYMT6XjolI--ft3}eKYnz`y@AW?HB=;x5`rr`xP?N9!MXU?<Kd%;=_El**|#;
z)~J|P#0aqDs!b_;zd^oW{>;5|eWz@hv1GGKtj<e2PvxL%bJD&AX>D#?l5TWc)^q3c
zolNnEbI)%3H%Wm*3Z%(E>PNcW#WVks)2f-P89p<%FIkiGzKkzHHG%ViL4v<=_2vcZ
z`Wufo=x-1EqQLRXJ2O=$Q`58CG-&6NNEO)|J0h08ii^2qvM@yDEZ3Tb^=rdAX6|L4
z!y%)Q>36`Wa=-cJ>y2L<j-P#VQR=KMPfn!!yti3T&Z=fUzVod$>TBrAbSux_&#FI6
znl_~*>KQMCC$~pb@Fk&1S*PyhU0Nmo^Zx#l*|(y6FQu`*bocrd^z8SBlDf3XU%r|M
z%&||4^jy8g`P>52DM803wK0e@Idgq-^RV*2G;8M<)5dtl^zBX;Y|_5vKj8ID_n5U&
zHn(KL*ALl&=dB;{B<Or7esDFXZ3%DV#<Xt^bFJjq#Jq&veko+u*O+!^?P>Nm`N>^i
zx<Twi&0Mq3xo6m8xb6g8XudC3ar?}@iCgw8+1;4lpnUmXuBZKU6KCbzZ4<7447Fc(
z?EFEU1Kw-%TrL?N*p>F}dd#n!1NRR2PHOY8608u8Z%wg$VDliwGyCbP8Wsz`OP|(G
zGtCf83oB<ncceP0SmcQ=uMb1tsU^A$ci4G!gX`<f64)OYU0S6Y{Fv>J(%k!&-c#;s
zPQ9x)c^lt{)-RPT8&c+ePCX#TS{co#K6OGOhn?nA)`VSb^{)dS$R%9V`gyp}_|*Hx
z+K+L6J{>sVGjndEx76NeJGP%%rn@69dwFq1;OuwpcN^zlKM~J3|3k6JhtLPz2j0y5
zlla5A{N|lP?xn@{Yhu3_<^0|8PBpJ*ZNtX{>IWLMQa70&a;W)w=dsl{<p+8R|MTXb
zsXI|$yY};JZEJ=Kh6uabc<JrT@ooGUY&m$=7ykL>IZ-A$;Jxhu9o3Ww^{XHEs@1*D
zZ(N=AgrBL7p=Oz%?RTc%CO5t%y7Dhnt2<oy^85PRZPkgbUly$X>JTgaqik-~w&St#
z>`yQCv-0I{y|eLa{p!qR9_u$*Gn6x}kDB^}EzQjAb1C<O%{!z+m+z4Ik(bJPf8~Um
zjpeK7-q%@q=Aq9w!#d&ePHWNm2AkSv_O1?eJ-TOOfnII&oqK=WI4jNle(#^6Va@5u
z&9wW$v(;IDSbj9mylQ+ihEHaqPsZG|<OjJA-si6PUGP9Y?OR0PvL)vq?)^Rg%F5?j
zf28V7r~k9AxszD2UzIn?>*~u3lh_{Bf2eJcZVWH_xtd9u=`_=S)6Iv2uhkuBPWu*9
z-|B6C=B3X|ONKl#OP$XGI|MB_e{dD}ao@6)idf}xQT@!D75}!iYd_{cC1$pHwekGb
ze7`~;{@o%U>FH5-+@0b0lr_o1F)RNsKDcfF%y0F&r>2x>+{<2<{+(_Av*VBXCw`Wi
zvN&_n*|O9J=hMD<cE6s-ZhlcFP_;hpkIcKM^?Jp#fA2l;@5gNq)xVjZ{g3ZiF5l|#
zW`XOKF5g0)eJVe_Cp|k>eLV8r;rOe4?ECm8xc$7&w(g9WPuJcz3b(6g&i><lVAX-e
zJDAuaSbx;5Gyhj|tA82mDT}Lt%ck4zW6fne!?tIJzmM(THk*h~A{yJeF3HdIj25h4
zaW889z9j<FSkG<!a_=@n@(0Ib{amkNS<HR^EJ%sHnSIY)(t8%)cKdWmE*||4W);iN
zM0+MF-&s-|dh%262Hk)2*NE9asdzAh?cDFn2lyt58Ej5Bep$X`o0H^sf!0$Im#lsq
zIJ4DLv4<t@+%&_@{wlij_Qg&9*1fDYZley{oS>j(?;mx^#dzw52cDZ`#+qlgIsSQH
zrEK`M)zfnptF3);b-L@NgoG-iby<>P3;**^|MTK!d#1g`<ZW^vCe7R%wrHR4rG1L2
zQ_gUHe(>#`5}$W;<S{1Um33#s8T-yH)n(~f{C@Rs^BHUIyxyo;w|3pS@C}@+{?=>V
z^W>j>)0p>4c;)O^-V<7n-5Z=$&dz&%g(Y@Lzmebi#CGQDCG*}jX}*416PdvLU}Mjx
zD2=zvcg&phH#=GC$Qi%$C${q0G2MTjnU^N4+RK`j@A@Xr)0&}mUA$$S!RETXO0#da
zPqJfNrhTHiW8bMQ`+0nRulapz*AMwEJkpQ(_r1;%)!M<w{peYyuFXjX296z|wE)YM
zTsMn-C_LHD$dG2{c<J>4nV|bO&Zm{J@2vK_l=$OsRprgHqT~Dre2c%&j=cDP;lf>9
z?=Bzu@Birdj|bVxAyYoi+4;r&!@a-9N-i7`zOrmZdW}|{vCRB^=cj%PzEkt^*c}!N
z`^h#<W(t|538}`bMbEy`tx>z>u;=&{`8d5u_spk(?b|g2j^!>gdSEK1w)fn6&X}0@
z4xY^);=bsH864K18Yxvj!@l`9Tlk97{GMa+bETi^-Z@{+F!^l6+Z5G5xo?-B4O8H+
z-KAc@@bB5=rA2*Htkd!mHq6|6J)t;%>E8n}RjSKQcC{G2lUx>XY!V-Xp84i(<ILL+
z_BPh|Cy3TOcsa`_>Zzwq^=g(WTa?~8l_bqwwD`lkteG9@riPnm|B7~R-otn%c3VME
zS3BeEhu?l0uhKluv@GD*j=$v=NAv9}uO0Rc+p6}d$2a$h{FklodY?9Odu^GYF7m<N
z_;rgCTlwcX9n~r(r@tK7uTl4T)ttpQi(a07{I0v#NbBwVlWMbWR!=(ic(O~AT;inc
z=uMuw(?XAQR$lsdHRe~^j}w3HtAw&OYiWCLagkgecTFtPH72#{g+W5vsoQ_6dfh)Z
zF5R@Q@;0M6^ZjG7N3+-#oi}v96+Wf#DgW&G7r$3}Zhx8<_O5k5@1LDfPt(3>9bJD@
zpXq&2O}>stbC=@TT{4cd*X>-gSLLs-U8t<*<;QV6;j?f4pSAY7jldP-&`qoV){8B%
zJZhPLOMLF)jX#<#UI?-sTr%+u_eTfgN-e#(pMoF0e)MFT8opio%$r2d^F}}U@0m;z
zJDUD)u4ZQSpM!>6@=s3eb_>nh<@Y@!`sm*s_1|Pd{x443dB`TgW>Q__?x?9ti`HrB
z6;8FUyJuc$p1?b4rq`usKO_#arG=gEUgGb6^^D!L65Yw{44Z8@=1gO2nSV_5-`})v
zA)WUxo-nQNc*O21*#4k#X4|s&>W}gbcAH&@GhOxd$@(LAZ+-edpS^MErJuXy>bomh
z=ljK--kfwVWL<{M1Kxx>PiE^MX@XZCTGZt2oj8-L+q!3d$8IOd0_zRMYX3d|_;2<u
z6XX0~`@r_jv8z{nL}DCmX5TuSA1ylNzF>XCmAQU*x~1P8x_+f+T}kh%bJw&q{?9G(
zZD01Ded)ISv$VHM*)2>df57rU>_NBcZ3|Y5oyXqC*iGMO@nQd+QaS!J@r!%cKbogl
zyX?jG7qi~<-wrE3pl%S$c;@b+UC)oQ>wJF6{Ndim%AF+-KYD!n-)i^VqWH{#FZ=EG
zdHtKavTx??+WO;RpY~<^a(I9A>&^)~c0R~WINbM_V+Z5+>bJi*bA$d#PHM8*(3t$}
zsQV51gJ-={`+v*cTfC~qzB6V`x6i$jiuXI-iM+g1*m}z1>0e=sMGCbB|HQUg=2h(!
zi`efbZO)v&{pYTpBkbn0-$h*6QC2&p@YHQVbHy(+rTY7|YZ%RgW%>Rrb(5aGoc)$f
z=%;+o>$Qz#^A6uQmG67p*lct7T8p%Ivnv{=AO0<Owd#_{ZPteT(nWjA670O{nC*J^
z=;S~6sBw=W&vWyOQy(J#gl<3dCG-CCIPgqbnYOv>E}d$o-P*!R##_HCeh|55{Kq(N
z*Up_Qno`1Mv-AJCY<A{NuJLZ&lh-u$4kWLA6RL2&`-k)q(;fPCYcrqjX0DF@%9^2_
zcHB+<9ZT*a-Gfih*5>C=-QsWkYW;*m8vjIY?0Rv~U}~YE-R%t`Y2WtEyxZpQB;mPn
zZ#~zg1=o`fxXyf1erey-b*0QJi}GjQ{JTT_#7S2E3G$B;UE+`A9;?ln`O<t&)9lsv
zPCfTmy<%nG=Kkz<(53WEm6OB{oo&v4xUTTJ*j2@ss}C5bg`IxAxM*+m(|M9#CU0B&
zB{9vN`TxW%#n!L<7vH&mH2&@Xt9@oxXIKvycxsy#P59|>&t7AD(3fQgSktD-#^$dy
z@>|!jnqjrK)|;2JtKa<LvC#Nw8EzrLf70sI89kj9)n$KX)t^2im)E*yuA1-BdvX#A
znbV&vvtWHDCqA25I`uLC^4HrG^1SaaS#dn>=l+>D9ZOv#nR?7Oe}6rN+p6V{<DFw{
zO9Y>-4%xEn-o$Cq`gvLIm+}rgKQldYRcM~=13%;H_<g62iKUelbpFz3<=fyhhso3W
zVc&oDSvOby{mt4tQRJh->i2U4HSN#Fey%e4^<T5PPsO&OpLNR2OsSHFsK%x!Cu@<y
zRpn8Cg6DDfOx&{OXUGe?CG)QQJJ304-SODze41Lbt@CmpXwEiD;HeNOn(?Ooj={?9
z<$k?NkI&>BuUYhyW$vZPB~@Q%soVdKV(dG2jGZZ4*S~bx%&&&lCcpk?K9K2Mv}bnw
z1;$(VjQOOLU0toYw|9Q)%)6E{ckzb{%iN>&<eX-mG2r_#cjnuhUEiASso7qzXQ|6h
zi+{b%rcrpc^LL4~Z#HtyyQT(*PCp#}?S*i@vgRN6m(n@=5}$PU{PViBdD6crd*qsU
zCT*KgvU-WS%G-;ohR+WD|7~8j^6!F%fMd2DGi|fezHi&G@AaB8g)gr&&R)6E`{99u
z_k(?xOV6s$S5rCL^qaq)QGSh0@Xo6nt&dE~jDKMzQPLi8jPZw%+vcScR{AEVh0nUF
zo$2t-YT3OA#oU8u?ip<MzI=WEBjYExjFttpr+&O~V*M3e$&wzBrYkqXKUgULb=wzn
z?az;@GDkz}hrt(i3yLR&KIo6lFkj)Q@wj1$fZxH#24A>6iys;v{&w_n0*mFOwLem9
zEH1@-J+*zu+m|19C@;UREnPD0!!nKr&&`tZ%+vB(trso1ctE}(^6Z)~Nvr3JUGg~;
z-SGMBnm3bD)@GEOZ0OpWrg(QjtIK%{2DPKdEhdV6O*{LB>p|tObw+{)na`fQf4Tcp
z<!z74=f58h|IAs{6L9RH%9%Gh35K3alT$*J_txD{O#5kZ@?gregZJgEj@~;kG3{H`
z-ARteGk^2!Nm!MfZo_oXwpUK$Ws!}@Gu{fHS8id|^PYKjznaJYN6OxR`s|zDvRT!I
m5ALUxg{$A<mU{l5@%WnA;m=IOb}=w8FnGH9xvX<aXaWHIT3HAH

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/airy_ai.svg b/doc/sf_and_dist/equations/airy_ai.svg
new file mode 100644
index 000000000..fdb08f67c
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_ai.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="89.107614pt" width="213.060977pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -48.538182 213.060977 89.107614"><svg:metadata><svgmath:metrics top="89.1076138977" axis="44.5538069489" baseline="40.5694319489" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.248373, -33.212166)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(11.250000, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">0</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.338933, -37.196541)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(92.212273, -37.196541)"><svg:g transform="translate(11.626572, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 17.832078)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text><svg:g transform="translate(4.260000, -10.013109)"><svg:g transform="translate(0.390625, -0.813109)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.390625, 6.219359)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.390625" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.781250" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(9.041250, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.731143" font-family="Times New Roman" font-style="italic" fill="black">Γ</svg:text></svg:g><svg:g transform="translate(15.002754, -2.828906)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">(</svg:text><svg:g transform="translate(3.253242, 0.000000)"><svg:g transform="translate(0.416016, -1.135723)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.541973)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(8.501289, 0.000000)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.513145" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(3.717123, 7.359804)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(11.250000, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.338933, 3.375429)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(72.792523, 7.359804)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.005859" font-family="Times New Roman" font-style="italic" fill="black">π</svg:text><svg:g transform="translate(6.386719, -5.367188)"><svg:g transform="translate(0.000000, -2.828906)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(4.804980, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g></svg:g><svg:g transform="translate(15.931699, -3.984375)"><svg:g transform="translate(10.511766, 0.000000)"><svg:g transform="translate(0.918750, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -1.238262 L 3.677534 -1.238262 L 7.487366 5.816983 L 7.408200 6.337046 L 3.447134 -0.998262 L 3.087134 -0.998262 L 7.393834 6.977109 L 9.858445 -9.213633 L 16.596961 -9.213633" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.480000" fill="none"/></svg:g><svg:g transform="translate(33.008660, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.324219" font-family="Times New Roman" font-style="italic" fill="black">K</svg:text><svg:g transform="translate(9.064453, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.338008" font-family="Times New Roman" fill="black">±</svg:text><svg:g transform="translate(5.092031, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(51.997176, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(163.831180, 3.375429)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.666992" font-family="Times New Roman" fill="black">;</svg:text></svg:g><svg:g transform="translate(176.765165, 7.359804)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text><svg:g transform="translate(9.696617, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(20.383469, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(26.401281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, -11.278051)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 34.972294)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(11.250000, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(7.434245, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g></svg:g><svg:g transform="translate(16.492839, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.338933, 30.987919)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(57.706511, 34.972294)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.051919" transform="scale(0.629858, 1)" text-anchor="middle" y="4.549018" x="3.172219" font-family="Times New Roman" fill="black">(</svg:text><svg:g transform="translate(4.582031, 0.000000)"><svg:g transform="translate(0.585938, -1.940409)"><svg:g transform="translate(4.496097, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -3.360200 L 1.720872 -3.360200 L 3.091552 -0.821903 L 3.034862 -0.453552 L 1.557288 -3.189800 L 1.301688 -3.189800 L 3.024180 0.000000 L 4.032240 -6.550000 L 8.554330 -6.550000" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.340800" fill="none"/></svg:g><svg:g transform="translate(2.733102, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="9.726205" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(14.894173, 0.000000)"><svg:text font-size="19.051919" transform="scale(0.629858, 1)" text-anchor="middle" y="4.549018" x="3.172219" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(18.890267, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(11.804688, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(28.826820, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(38.261062, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(55.286746, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(73.638308, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/airy_aip.mml b/doc/sf_and_dist/equations/airy_aip.mml
new file mode 100644
index 000000000..a10c64c64
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_aip.mml
@@ -0,0 +1,179 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>airy_aip</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mn>0</mn>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mo>&#x2212;</mo>
+          <mrow>
+            <mfrac>
+              <mn>1</mn>
+              <mrow>
+                <msup>
+                  <mn>3</mn>
+                  <mrow>
+                    <mfrac>
+                      <mn>1</mn>
+                      <mn>3</mn>
+                    </mfrac>
+                  </mrow>
+                </msup>
+                <mi>&#x0393;</mi>
+                <mfenced>
+                  <mrow>
+                    <mfrac>
+                      <mn>1</mn>
+                      <mn>3</mn>
+                    </mfrac>
+                  </mrow>
+                </mfenced>
+              </mrow>
+            </mfrac>
+          </mrow>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mi>z</mi>
+            <mrow>
+              <mi>&#x03C0;</mi>
+              <msqrt>
+                <mn>3</mn>
+              </msqrt>
+            </mrow>
+          </mfrac>
+          <msub>
+            <mi>K</mi>
+            <mrow>
+              <mrow>
+                <mo>&#x00B1;</mo>
+                <mfrac>
+                  <mn>2</mn>
+                  <mn>3</mn>
+                </mfrac>
+              </mrow>
+            </mrow>
+          </msub>
+          <mfenced>
+            <mrow>
+              <mi>&#x03B6;</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>;</mo>
+        </mtd>
+        <mtd>
+          <mi>&#x03B6;</mi>
+          <mo>=</mo>
+          <mfrac>
+            <mn>2</mn>
+            <mn>3</mn>
+          </mfrac>
+          <msup>
+            <mi>z</mi>
+            <mrow>
+              <mfrac>
+                <mn>2</mn>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msup>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>A</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mo>&#x2212;</mo>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mi>z</mi>
+            <mn>3</mn>
+          </mfrac>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>&#x2212;</mo>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/airy_aip.png b/doc/sf_and_dist/equations/airy_aip.png
new file mode 100644
index 0000000000000000000000000000000000000000..8b992193212a423d151b5096add74600d1915845
GIT binary patch
literal 9732
zcmeAS@N?(olHy`uVBq!ia0y~yU<_ekVCd&yV_;xdDx>_Cfq{Xg*vT`5gM)*kh9jke
zfq{Xuz$3DlfkCJQgc<Lp$yYEiFi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3V{v@)=89x3=HEpLS?dO4;-|mz$obOcG6G<kXtEy25pnxQoEa
zMI1sZnjH&b_AJtPp~|saNJUf9Q>loPyF({(n#{EOe;<du|5o?e*T3BV`<FL4d(U4!
zZyp>PA6i=e_2(+Txy4@FPNt-#sqixYV~#lWZQ|T_{%O}zJ(gQfIJu>vwBbB+e(5gd
znUS*{=e~1LyBwW!pYP7amvt#dkqgq;xa3QAG0*f7TQSo|?XpspZh&g-vV)%%tIBF-
zzMHfsa1x)EXT1BR#7SmaOU~<O`g>;Wc@9z;Rizp*`NQp9v-hm`uv(?^I^=;$!cM23
zUmNB#PY+vqR_~=-Li~gC2N)-vn`**w;G6b=zXw_;xqW}OH^peCPkv_90<WlEfj<4R
z;3uaKFsi<kX5_!UZ}+Not_|{x)wk-lu6onou(M(PjeX2F_-}~bSRQoX+x>?5OyQnV
z7vKConPN2a-lZuHQ%%%A+&@sTOMFE%(_^mhy$oW^=T>-0^Zb$9aqZjf(3jc_)r`|E
zB~Ra~<K4mZqimC{%F_FsHf|h0&a63UkYtl)B)j;g<g1qluD*O9)R^`AtqQ|xNnRWN
zKby32qZ4=^EONSee(Arv;U4?>Bc`ld)pnopw@1{PdFB%&Ej*%{C4}X@f0Zo%J$Ytn
z=8X;Um*fs8hkELVJ?&*GV-I5qW7wDQ`+jKZaR&P>e-lG*IUZ=<rY<_`mO*U1<`RFu
z>#1BX%^95=|2F1d{hB7F!uk6BmB>Fjx9fA=?Tw6+e%C$Fp8L*S?eYYNsateDMBc9U
z_*LgMFDCSfuG9QVc7q)XK8$ioW)ro(_Oh8J|H|1uYvaqPIZyXZT<0C4erul6%hIH@
z+hUDgHa33iHovjIeWkswdC9~B53IWC5`NDuIsfWRjrZsNocp(5`lbA`FXg_nWU~$L
z4Qtg<mV4e)jkYcKGTNZ?;c=4eRjW%bsndS0pQPr#^!4l3FQ@n`?oFzWV+)&LQr>Cs
z-gMi2^^&bKAJ`;Jv^o{bU!(uGR%c_-%$XI!Cswui^qUwt+s?dD?B{E?q?>8|ZM~`$
zYuw+Qi4S+5>%BC4ro&tw9o{p1dxEFhx$hEV)opQzop<5twwMK8Q4Il^R}P16o1axG
z|4Vq=_l!sLWN%%Z?z7B3V7kN9ExZeb=ZfDjR9)|yV<0NY@5A^n$o=Z#tS7eIH9|A`
zCBLo^ZEtw)^={^*b<VFdc1zl&xQV*!-pdb`Pt#Q4-SoF``R|D*uQ>NJg<d*zK<<Fq
zRp#hR6{pI79A`Ga^>0PrH|_8G0h7v^6N`75eCS{G<>{(V-Dl>noBS$ccj6?ehu7b(
zur^kn^o;Recf`k>n-AZm7?lQI&hffb;3Qt<;W(pDA+1ke?36xF4bu+4OLI;h+af0F
z7^xOe@2&IITyx2K-v~*Ovnv(8>{@@LZgYE?@!$E1Em6z6yNlE=$G<$u_ci^%{G9y(
z9`S+#vD3HCUjF*-f$P<)?tg1Oa;f&<q&?=1&JA-_&oU}x`X17HaG`5see07xt62u~
zPn~&kqfWA7+2y|{Qlu7^oYc=ue!!BDoZ#sxoMS)j(>LaQv%2d1E^R!}y6ykbl7kg0
z5A}X2+7@#bY*@1J=%;P^6SfEx%v@s4x%ch!-1zvQ^I9+e&Ixv(J#%LBN^p_Ek@Zwi
zBeQe=lDFzoJJREvp6~2^8@*f8SSI4kxBpjHJlA<JdE51@HP>hU>ss=*VR6p-+b{Q}
z7=68Psba;p<z`Agmu=SzI)?PE41D%iuH|Jxf^@=mw_E2@jAn*i(r5Cy{g1Vvdr7nO
zUh}hE=Nb7n{jE4{J^f^gQRyXp7OjT2@0t2NZtXsPs52$EK&D{c+w9xdcKR%r@Tpz5
zcBaq%1xu~2gehd|-43qOlVn`MY5%b*C(hVdP*dRS#RGl^^zP=kq#6C~s#6azp6Qd8
zw)EkL+L=Dq6HAO*J(5`YeATLE`s`OeA7K1f%+p(#v7$>+MtZIL0gK!G;+M)8^46`3
zzvOk`es`bpOds1Xvwc_kER*uIS6O2|Z$e3i{%Y&CmxU#s^UCil^j)60Jm8zCQk#R?
zWrN5CX}@GAO=I`lwAZviVXr{J%NHLtx6NO>Wa;Bdzr{y{Pk-}1kga(rO6{@$Sn0O^
z6Kj4l&SO~j(zTRbaQX9TALGnl?)UqiYQ#H{HEY>@rA)^M8V`P`y^rUdvH#o*q01iX
z#(NYrckfA)QsTbivtMPW@O!s6Kkh4LZc|%zbJ{Paxzj%iY|NZ`@`|t6ikW?inRcGi
z%VfVxdVG{V$8t@vWbSP7cXMMeahb+7H~2R0p7rKl@_{hld$VV{o@6q;EU5C<YtDpf
z!HtvmmqhN|^5-9S08d}?qmDWIg_pamVdzml_h(mQLFC;Dzxvl`e$v?xWHrZV^2+X<
z8}nZl2l2E$&wW25ZF#@&>DQNo{zW8Acw4`0@v8Lgv9&yW+wM>OB2*~xI5PCz@#)@G
z(>cuS*zd|*n~}Cbc}Crf<cXR`-X~i=YU%J<=Dx|{>=(;z_nGs2>!UCIJ@7Wv)s9t0
z@uk(HkdFUvmaWolu%C9MXvc(??xE#^D<-uGwfokIM|fW{-gaL@WVOuV&7e4VrNVv1
z$9>`!xepuOT5D%+(`VLO{rFpMXGXGd!f#d2$CvhBW&7(q!|vI7pY>k%I36t4dKklb
zVe<Jcr=a2X^74U~2aG2DOZ>f^_s(vi4HgCqXDbyi%l`VNwEDqk(^Y$?SxjQT9X$Ef
z0?F4+XLP(kft~of%5%O#%d3q?Jhy+{#9L54mDyop`K3~o%$xbYiynNc((>PRH}S~H
z)iZr!pTz$2arboe@Js#Gvng&H<G%pq{fn6AuAZToS?8(l^=s-9-(5TF{SE~!ux^}t
zvP6;licful;Dhk5V$)2dZZPav=eE)F<t^6*LVV2E1<Y2Ndqyo<;^SKW%WLo7Qz@S&
z*<XIH^7nb=k-R_F2hxu8Roi~obC4;tllZY<chR=^DPOb<Ru%kLc+ixRSulMGv&MYc
z^Spa_Z9@I`8%drpzT%T!!DAu#V}`*3`y1c5OYiO0Fr0l?WQKn0qt|`ajgm5KIrVc|
zG$)BM>1~cp6WhvB;BFVEewm}PZPv@;oO+)MW7FdIe|bgrvqh}balTY`VCI3tlia4>
zSh$Y=&Ltmt<IQ@NZL=g##Bi>Oo0j-n>ri-o<^r9DufGnwzjb}<83z^aD`y&xek(rU
zohiIp=fC`c@(v4z%O3MW^l#N|`MdWFkIE*8vpgmH*lSk0{mXH2c$vk=crGuz-H3U*
zPJl79)a`yoe$~@VD!N)Py*zJw-r|gyxk{K(MVEO`((iZYzE~I=PxiMxdq&73>cqG1
zm+#Luwl=uu*oSDCFJtU(_DN&g<Zw2{Xr|c2>3=}29VHl-HA`*s$t@i^pu%LCYf9s+
zlPN~JpggEHIa4rlL7LG_pY9V(rjt*mNV!~Mn)Ge@mb%g^NZX2GQW%4t>YZupCzm|j
zvgeKF)RQSjUzJ~WAIQ&*zSMT0_khy2_;X;bRgFu`8(ee!PkR6JQJb78<awI;`i*%^
zk?kPc_CEAJz&N!Y;vlsNTci!G|CX!ja$f-{74VE^T7UCj@vnLnP})+PoXO#7&BV?u
z%)t1W`TQ+AZF%Lnpn`Q0UqOuE4oQiLlkTg`oiICn#Y~^HX-<~{Zp)h$-sgDmV^%8I
z{LM_0+!)iD=CjMO*CqVk#P&{}MJIeSxUHBL=5T3Wi$bl$53vuXhZO#QReKdBazpON
z=C{AKUsg`HpM3I+)}7SfYPa>7-5KSXqD`VYmn>~?Zv5H6If-xOlc&BbeS$r1iTvna
zwM6qk;x_vi0n?3U&bsk0`|ADoo>j6twx8U^$2j4O-Uh}G&M%fTg<cZ4Ex&bD%re~^
zmKg4u3IG1xpBX#D%xd1JAG0ebZsAIt^1o#9_gi(VUfo}L;O6C5Z`bmLUfOiP;`aXh
z2lMVW#5TxwGY4IgI}mbv|Ek6F4mZ5c`M>sHUV2sMlAAgEwKJI$CcM2}9e90tgYV3B
zO;zGM&U{nxoX=3ULhIj>xA7)-KYseg&iI>Ya!!2oR6B_sJU?3BY6ss^Z~WSLyJ2gi
zb<X|kr~dJTO#1uG@4&rn_or_W*kHLqpujKQcFv{mwR{^FRc$|M^-Lu!Bc5^F*1tAi
zg4(q*B@7>gOfq-5ba#@U))IcEI-WJmH8CfCOB$?^OPpmP`-9)J+Whi=pU*0ZyZ8+D
zm>)8^S}Og)|A9q<`-7U>lY{Ox9}sWMZLnwje|h${E)OZD7)G0LT_53MhSkjLy`w@e
z^|mP7<*hjRZRdds&-nb*`D_M{Ij&xCnzWD6hVjpo3We`aef}3D^_Z&q2+K3~GpuJa
z4;8B3{p3HR;e)uG2lJLT1Rjvwww&{d$?cl+-_E~Ut8rBMk6FR?CF!~MFF4p6?RB{H
z>VU@W>&usaosc#Enc589*z=qJx@9@H%segMm~WPB9l^ew>HE!nyJjR-cP*LPu(<I*
z^EYLiq<gEi%9ILLFL|Exe;w~%X@eX8{Gzht`RB0f<o;f|?~U`Un!6dlAAb3NXzI;W
z<r{VEJ6tct9!T-*zFoKMrRx4Axs9J2Hy+ruZT^bS`_41`=hjL4J$1@9wF2=CWm_NZ
zXxx|MU*qWg_0!79E15l4GpRFdXJ~HR+OW4u`GZO<(;L2?jejRC`Pq?r^XXfmkV)Iv
z)+rr(w11c8X8jLNsVDFI&h%}#FZ_6YqVSwZR!?qbcOmb$->bClw|(Phwqp+oG1)Ab
zb-uPL^8MCr+uPKp|9RPbvs=RD!dV{El`LI7jCEmx%Q~GK*=GqZ>y+jYZu>iXkNstd
z*Nps3#mvf_PwVnqUMeJLA6oNtsR--e=LZaP=Y6de-m$IC;4X8;?r8?Tcl>N3_;L&X
z{}N%X_KMocTiVaGk6GrXVxpD&!b3X+f0S44Wr(@p61&^$R>Y+RCXe?fMa3;PzM|#&
z_u!Ft*RE|#Uw<mT^FnhiXT{xbw_1OHS2vq9&+mUf+dS1Nm+ot1z86Xo-+5wt&i`Gj
z?!+GOxUFsarA<m9_rTTNibXr#M&G_Vy|HD<*9Pm3rC&o53?E!5`}g6J&Tq%0Z6#Hn
z|Evy(=gNnr*9vpWK2)0Lxi|Gv^*-($N584*uKOK+B>nD%Pgb?-7QfQ?C4D>H<m%3K
zxpi_DYgJzBZ!7m+{W-UBd87T!eVc<8NXotnJaBZ|f7MJLgPm5Fzb&3LPvwhB?44aX
z|94E-!fGJ$!pM7qiTMVb0=<C1sP%k*R!7ZHi(|Mpam$vs>e6-Lr3t_Pcig<$;Bv|A
z$fvz?eYVxsDdyJfddGCe`Ng$+`Nj6zysmF5RDZyc6cnJZ&oH0yTEeeMMQM-MAMkW}
z&_8WrNYQrlm8<V;Vtt#>lyk{><L%Yo61K7HF~)iSKkt^)B{$($iRlH`=X|_eA)eBV
z#W(k<srD{a2oTN|_FlkQ8nQcO*EHST(^$$@=$usP^?qBwe94>BFRl18x*g`S{t(Fc
zUbMz1piiCcedd9qNAmt}zkR3w)DG?66W=q&Wc@zN_G-0Uz41~9->lh-qaxFTe!um3
zaoqZ-`xl#a_AQyOmV0Z9$xmuyzR$jGy}Nzfb_ZXp4tYlPW$Jt_c3%!odKAr=FK~Lt
zycIle^qO`?E!WDleAI2ZZFZFwbJaqtTRB{w-ji&UUOiB`UA}#_{@VlJToRJvw`peT
zY<%@&>f8U*wrGFw_1wSluLJk1`Rp^6C-m@MK7O~m^^?-Eh{aV$w)O9yIpsf#+?s7K
zGFd$LD}4E4TiE-S`?S%d$oSZ0wJYa~CR(xlkSoY43V%D%Ep3H8%Q>br|Me3O6r3_&
za*WyhN@jG}O^MlicQZ|z#;}h^Ce+zJbmq@3xzp`m)^2~l@qv!Vtj;$#oHuH!Zkrdq
z{I&e0()b7Y2V5szd)r&PXvyQwjXNeSvF5C;Pn{Ezv%LFpo~D!T#TD1Xm)^6xU-0sI
zj?0a?=B;mSqi={S9Lw^*pMOjHmt4WNx8kqX?p_yL=gH1ozoB;F+wR<WpEqlqudDw#
zbU?k~^{Y3|scE|$%yad9Ug-6`d#Guy7Asw*dU{KXXlLZzB~t4*J^fm7$fJtM!RUp3
z+XdIMn@iSAH~GBRKDSG6=CAG1p%dR7yPM@RKiAAD^^a)!q0Lrj>*ndYUo!Cg&upXp
zQr~lXRG43j>mk-{^K+N<%CTl;m57%2O7Do+C1$_o6x-pJls|Wcr#@hbWyvb?wHEoY
z?d?j<+__t{V^VT<rTxuJkKo&3_qM{$<;)i|rg__H)2q%dkn`eWoUh39I)3dbEA6X=
zHJbwS+P3G$vrgzaUeBx(JoWzF9nzd@^fT|V-If-3tnZr;buz|hI_KQ9>IVV|g-MS}
zi_D+)G5=e>Y3JNMcCU?2uG#ry`W7X@TlJSGz4>~%v_i2~`H*b3=^>V7>S{uaW@$f^
zE;r2Muwj@Z%+H&q{3SQFsY>Tzc<lEtHkX5@v1_FzxeM{%D&?H}d(&N;m*tAn?ie3Q
z+F%=cY3+ek2d-wm{2!w{cV$I%=thNyrJ)bAoC?HQPs9h^-0!`sea6XsEOTx)ho6^t
z5O}*jf64s6ohiYU6PL`+o&NXP?1yF#LOiVno=sdYu*|LYU1-{G^Qrq)|4s_fKijb6
za)<BNi=NMTRL!LNS1#|(V_mgGU(mXkpYgY+)uC_FCmqV`ofh0<%F)ZzT9`e<YexSb
zrZZ{3KUv*-GCNZ$?hg~cVo&~bjV1A6GuMWFEoDp)l`<|qxn){w&VG$dN2ecqv|h#}
zsclgEn9SsGDdtGp(P>8{q?BJ;JP>h@*t(a4vDSOnQ}s!C8Q0DQTuM41e06rqw)xXc
z8V#2JbPWCVI5YXp?jvt1GfqW`Xk2~nIjh-Vx%Hlz|Gp~QG2LSdn`UzEo3ieT&)G+u
zi))q6$R23q3P0O6?XqrK?1KZZSX@0$ZDnBA4oThXH+6rVZ%+9iR~`QQs*BRii~lb?
zVBfHCZk;~!Q&t{jxwNb6T|3)9bbOHt3jKE{@6}9?8M{hf)$%A#D?9A<>6$8E#O%$p
ztJ#Hje|uf}{a?^dedhC};pfkMQ`*!1EZcc+vEZ*a@{HakFZTAb)p_U0$z6E$>$mHX
zx^~agbyKR<uc+MYt!>;OobCRhCz8*TU5I~0JE!t{^~+z|kMz9z@#Vj)XCwc|koD`5
zmn@MNdZrV6>&Er<S5F9U+*sP?T~?ZV-<9LGu=hJzmz<>9NgVPK*;}`=C+hzVOWymw
zUZs21%6Wmy?{-y%tDP%~;+A+L;=5-3Mq9}nQ$L)t4!`thZQg?Wdm7d=|27Gz)A(p|
zch}`wc@2Fh|Gn%Rlk0gl{;Y`i-1)Rq_0hQ_!T(n{{o8h6X^UL#d$Vuf&*WWV7nCcD
zS4o>8E!<S>;(1fJVJ=r@H&eeL|1@RKyj!Zdb6j_<DEqTJ`(XM`)`ibre~OC^_<qu*
z;~1xl!P0*p>fUE=ee<Hc{fj0Om;SR!1zD=8{Ax-^%Y(#?6(*J_3I0iQPN=&bE2E_n
z%aG%?M$c`hOS;}mmIUM5^Rt5O&u{q~ulllD=wSWopPSzX`75|OOjF#JpSR%cdPZ~0
zm`TRQl9Sdkm6dTTU-@d?IP0a&$(UTFL|;Qei)*2b3ad`_sy=G5W2-r-c`Rk&87Y?q
zGh(BzY(MC*wZLw|jLxu%IWuDQJip(0Y<9Hz#Fuy#S-%M0yDkwkbe<NOe_Qra-0F(Y
z{>M29O^-8oTYYet`F6eXu|tt9op-iGMt!PZw}ErxmweUY@V#x*|I9x*#c<}0d`qc{
zeOC{OeBv<;RygXjgFWK<x8zB33TNE<w*7rR>C@s4ju+WW|8Hlk^JKC7*<tbQQO)+u
z1*O}c_*Wk0xPEP-OU3pw_YJ4cJW6St^|EQn&N*ezf*U#>Zo9uO@SpIyPfcEBGmCff
z&(Wz8SaF=`y}-ij#~8G?cyCBIn!uWsrl!17*l(p*luX64SN~7v-k+Ct&RK?!?XwV{
zdiTw|Cx15kEK>ya-ztJ$oD9x=e!0*%S2f=&mCfX&%q#vYudQaB{L%#K#?1}y3@+23
z^yQ^rxtj5YlivT%=rk@dZs5<AzxZ-r3Y*?pnM>18p6U5Bxx;tD$t}Hmo}B0LP|?-R
zwD&C5===YVrBJO}?XuaYN%qDHfii`492>c+S$?z@n{4u#eG=T&igJnjl#b}MMY%xw
zY6SXwyXT!_Sz<hIo0dv^=I^h5U(_d`oHCj9)tQ5N2fAFo{QTJvo)drPqFk!cOuZ|6
zpG-F~Vtut%+H<k$+6%t-Y9?LFU$T$w*4>y(4ngUE?tQa6@bN(IHvX3{**vYc><zzo
z?$snQy(PU9wsbGK*!tz*B(dpRYU01FwO7b2^PD|($$HJqZl|c$O9su8rs-Pi7+$W=
zaCs5K(4(uiO#b9MRr`528-F+4pLS=n@`u_7>w8PL=gBdjo3_Pe_N({7IsTJO)C<47
z^{>{N-||w%^wV)KE9Xlgp3_R!FKL!~8T{*>Ka*YN@1IWJ!W+-#`cE?nxg<DAj!BI%
zxS?0|?QM_hwJw*~Cav>(e|J)y_Dkd3jCAEkzpEBZuwyUK&HUpX6@Q84k--st=JOs_
z)+?)4RWez4U5Z-!E_<2jm8YlmUuqv{J>ax0UhBzP-aEWC_rGmleaW0HPtWr{&kgw-
zH@{s8+tZo%%f`Hbd&Atf=~Y_y=T9_|{^<O>^X<w>Za3=I&)$^H{QGM0o%SW_jj9b#
zrEHhSUD7<Da{KwzC%vqE49kSvt@{<u)$Tg;O?c&*?G2SyqVq#886CNJ{Xauk&ew;v
zlfu;c9^YH{roq{hU10v%oC84zHXpFvw%+4sw}3itPTudStA0;oSjS+t?QfX&?>U)_
z+p_m@+`W7I$ixH9UZ2>RcQY^Me)*f}J#+HvOJeMCY}ekbyc@QsL-Ow5BZ;}W`Rje(
zCt4I}Z4leQrnq9->cBduwSQI>EoKy+9o_rwCAUk>#e=4&a#-KQDeo6z%{tCkyRLfa
z_x<(KujE*5_-gjK&D_~}nC<zBz-O-yd{uqv&Zu7UsQC1HxqZLo*p6{L@Op6mz>_wu
zHsQwkqL=FU?%Yq$=WAoiXNrIMh5c^#_W}dM%j@^lg)V+mb>M92wP-<&_^b`~&XWxO
z=JgugW{zLKcwIiTf7zo(_CH2@|8LA)@jK#yYeI(k&&3VhjXSGXq{k&q+n=jgoA^NV
z(TaC{{TKht`nPK5lj$X91)2qN3*{o#YUSr8$ZTNxu<vcW$h*Iq1#NHlFaIyjFps%!
zQ*G7u-fNywL2F|teckldK4j|dSrM0XFE^PzXWh1X^N-$b^IzxA?p1gh^}y=(^DBYh
zt{)I@G|YRDk?Lv9ykE`k@^P<E*A-a~7?xhyDptV1q5W<AwcG9YCYkBPGtJw)x2pTK
zoYxBTbsO%w>d*aD&m@!h`>EBd-P|*>s+*mDxg_=cU0`Z^eoIr{*=3iGUHrW5y^qyK
zb}m;j)-bkn>S<E0dMh|CADMUL)7Q>>rIk|ZLZ?rCUwx^KAzJ*DEmw|mX6SAHubX@Y
zH-D>=xU;$~DLDV2T-V<8>LM-swjVb8Lf!8+H~I^&Zgo4q^1qhh=IT{T?j;^5JkVEq
zEmTt8TEO_&z9iX0f8MC)uBety;4%EH_c-7|`B#q1NA5T7Rq5UM*D3VZ+XLqu#8&+6
z2x`>IEOh$6qqu63o`X)}vc%tsp5Dvq*K1!({5{X<(vFh9;S1MJexb#3y5iWk=a+1i
zJ0lOsY_s>vj8`@D%+tLSF1cei<6fZ^+u~K_6lxFtI?!LGQEa}kq`jhEUQmqBcB9_L
zId4|}Gdjk&{?@+*D(@2>gxr2V{YmM;Z?`AiV>Q!1J$(z?hs{>Mzh0eWcwJUhy)*l@
z&V7!hk7brwX6R)9p2GI3dS=Che6KZP+JAU|^eu7C`M>$*xwI&6@kXsojsmrf!EaLd
zRJoW;H%b~vR&40orgf;it?}6g294PduRW@L@Ifnam-vUKx39fVg|WOkq*}>4vF!Hi
ztqW^TeVdYYdsD6QLcf*M&o&<4Em-0@OGqR0+8zN_el<^SCg~e?YbRQDzE3yw+<d!k
zxz*use-C6m-Tt*}Er;+@>)Qe4FD?9Q_%oh;Zd~{Hd;UwSdEd@#G4>5GbGGG+V6li7
zI+CX{h5O3K11#5rj`%H4TK>!LY*1-{uE`|7_qn&PmjwU0S|WS(c3Ed?(%x^Ap9kJ=
zUKX0;HiO~n;fhDU_w1fA@d~3lbG5*$N$+p&(@YJ2qqKVlqoDQwvuhaQSjCv1En-bx
ztbR$SQ1?NQdFD3tmzxh5y6o3y>sxJeXQth``+9ebd48;U`#)#H&Qm|;uAcBu<%8jd
zwC1m=w@&adg<g7g;P|%d>%4CB-Iy_>Gi-V+Uj&=Qu5;Vsys!W4yy>`p;uhP)UB!{T
zNmCndyiN^_iu$_Kao3WMEAO5>VCfoLaB04t-;KN9LaskL@an+JP^Sg6)^=WY^jDNy
zXFq*Qh>+dX_XUlUeupvt+rF>dgju<fzteZoz69%}qosw$=IRG`@FkwyptjMmTtAVQ
z`EI?N_QgBQ=_$L;8Pw(0tGqOQWOCidK5^FakXseE=HGa;GR<d~So(^`oRj<Puid=1
zq(t|(p;^z8wH${(c(1+`rl%S8@!hLUokqqAnW9NY3rs#f-sKm2H%r_2xH$LsbLuZM
zJhekr-_Klk_obTrR@;M#K6NUF+VPABzDXb0-`SotacXDpDK|;)7spSxRIi_~Wz~}8
z$<rfS_j3IG?R)pmHDPY1<u~eXeq(W3zcV$o?r7(dACh06eP*oKrSe`iVa}x>qsx_S
z2Tj6vXmbYl^>d|aJ#)(!xwKuS=UMvXE!DEQzCPFExUW3P-KwV;<EH)RF#m#@17U1W
zYWL=DceY9Yt-ej3g-<>0jx%?vmi@g)L4O<`G43>W$zeSd@u%W;|1{HQlD5n4DW}C;
zUDeWg;7;b|O|#M)4y)$sXR3N~tJT(Q_mE-@iJ5Zy;Lih`2Ue}z`|-${Pp8jv72N)>
zle23t`=6z+{&T*Jl6iifLEGEP@zSkHV!r!#&y(=ZN&TK;!oa{<3R(+bHf?2poVwlq
ziK>+|`8HZ68vIk-P<qs1>W@Wsyf*$bPR`+86EO9^jiE=M>dp<<ssxSamNzV}PPX9A
zVc0YESIFP0ULohK2U)L7%HF@%PY`~v-|JGj=lp|$tzUeDe;qrpoa6HL$<i6`xm&sm
zN^kkCJZH-Fa=zBjI5kG@>nrNldi}rkrE;!M4qvZo+OqSEkE0|07d#MJWy8T)yz_Zu
zH&<%=()*ELpBqoT@n`MTW3dPFcb(j=d3CeL^5bcBN3%ITFbW>!c;p$eaMA5m^J>HN
z=kA-c?z(mD?yVdCu3GZBbLQLfYOVO@>m1ShmDb<>x4}x$QaH!6W&i9<&#K+Aow1La
zy}LrvRv6FFzWHzRlB*rDZ<jat=KSA%&g?m3*tXgl#n<0ka#K=UgEC)l6LC*aPRM-3
zxGS-$bot|Z%oR7v`gh$|vuwM-{@(YD(sZr9iE%{&4_6rFZhPIawZLfOtOZ(so0ly6
zCG+v8j!#b3Tc@0aGR3#SYnW>`&;F*p|N5i0&}G42mVQyI`{B>L`b%JSyU?m0x%3Nv
zf4Z(n3u8N{kftIn_G$mbOZ>Tk)rUKle#*J~B;RqyTb|bo=dBOw_!uzNe9jEpb@yMM
z-+uCZhWdkG(|fo7hOGUuOLMzGqW$gIf0`m`yITKbU;e%?Xt{m=pRVxv$9PI}O5U){
ziCfg1t=T0pH(DUCSGQN?%Jm!nZhX6+Bky%apu6pZX!Z5D`el>c1hVE_&fTw_$>(Wo
z5qD!>BZv3(qlcU?*-eU@P-4HKZ?bwgXFK!p8~YY-uYH%T^44X>tGmk{7@xe!!qDDV
zTCH^DUQBDX_>?a@mbf?A2R;&+d`j0ng6&QCV(r71zD|`&HLCTP@BU_c?fxZy8y2h1
zeP!07;NASuK}qA(?6vFmAGTo;X$|mZ$=W2hqwT^@xoKwo?Z$VF5~Q}BpR#4^lG>d3
zfT^a97kKR^v*brw-&c{5|8?o^7FCa5N)OenO>6C(8+YfP7tp!;ZFAR-E$yDa3a>Ul
zO;w7zV(_3}uh7v~E@?M&_0DaJj};`f{mSY!nrXLWUB!yrOpCIH>0f*P{ad@Ly7cy2
zuDH9)J*3>vw9WI|Joj`%ZcOTwbsc}|Y#)BBtS}GVy1JfQ=<$kmGZ;?V<Y(=D%FZ+?
zY~$Yo=BL*SDmuT0yo+<vx5-~`H6v3});jo9;=HRxiL+kG2^=!{n3<68S+8QI_^l+I
zf4=*rt>J2!ld6o){BPo(ZKcN|^Pcl|s@_al^_2_!)&@S|a_awkQz}(&<KNv$Ny>*z
zroIoHp(d8FD?4kM{DqB@S<AM1R0;05{_Tg~ch$@09##Do`8n79zN-rJENOm|R{HPM
zmjg0;oi1rkQuEvuc4^hx6~zjQnZcgs%g?V^xOqp^jrK}T*;l=DGwg%?#8xo3cOKYu
zGHq+72>a>3Ed}PalV6&hl3eC`XI6i~tRGSZ)3}!J`zENpEF08#&<SAY3m3Bbm|7j&
z`8GP&{;37a2d!nlm!&h@et%=%or5lq3ie*F+O?i{4U<jo?lZ^jFDq_xkX5)**Hxe!
zyIAz=Qr}ryIfUo?aCQaj@@@K?$3825_B-1PMzTuWR~nDLoN}YbtZT{7jsr^U6Irt~
zHCOz+dEoo+s+05Iw3@5hJU9B=vFEgXgU7*z@~qpo*sf&#n(NY%9&;o#{cw7dh}Z|K
zghg-f9a)~S<?dO|=qJv<R-N^!eIogaLFwjlIlmtdw=dck&3S%J-%aiB>6514Kl<g9
z!!b3BIk(I<&*YoP`ikN3x2XrBCvAJ18=J}Y&4suAkI#{)y-U_h1<SZq7S)$dm~r)_
zaew1UN0%*sS4-~=yyVY0d8Kw|hKH@3x2?8frmxbe%dRc*e{*ZMUe?Rxe3bFs{;O;C
d%ws?6-DiZI5v?tcU|?Wi@O1TaS?83{1ORwf)Y$+4

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/airy_aip.svg b/doc/sf_and_dist/equations/airy_aip.svg
new file mode 100644
index 000000000..f55c76657
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_aip.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="85.692907pt" width="204.146855pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -46.830828 204.146855 85.692907"><svg:metadata><svgmath:metrics top="85.6929065547" axis="42.8464532774" baseline="38.8620782774" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.248373, -31.504813)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.583332, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(15.208332, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">0</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(45.297265, -35.489188)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(85.724287, -35.489188)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(8.020183, 0.000000)"><svg:g transform="translate(11.626572, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 17.832078)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text><svg:g transform="translate(4.260000, -10.013109)"><svg:g transform="translate(0.390625, -0.813109)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.390625, 6.219359)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.390625" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.781250" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(9.041250, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.731143" font-family="Times New Roman" font-style="italic" fill="black">Γ</svg:text></svg:g><svg:g transform="translate(15.002754, -2.828906)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">(</svg:text><svg:g transform="translate(3.253242, 0.000000)"><svg:g transform="translate(0.416016, -1.135723)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.541973)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(8.501289, 0.000000)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.513145" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(3.717123, 9.067158)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.583332, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(15.208332, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(45.297265, 5.082783)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(78.894886, 9.067158)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(5.833916, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 8.311689)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.134160" font-family="Times New Roman" font-style="italic" fill="black">π</svg:text><svg:g transform="translate(4.875370, 0.000000)"><svg:g transform="translate(4.491105, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -3.356040 L 1.719374 -3.356040 L 3.087811 -0.821898 L 3.031119 -0.453549 L 1.555790 -3.185640 L 1.300190 -3.185640 L 3.020436 0.000000 L 4.027248 -6.541679 L 9.214962 -6.541679" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.340800" fill="none"/></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="15.262208" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(15.848145, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.324219" font-family="Times New Roman" font-style="italic" fill="black">K</svg:text><svg:g transform="translate(9.064453, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.338008" font-family="Times New Roman" fill="black">±</svg:text><svg:g transform="translate(5.092031, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(34.836661, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(154.917058, 5.082783)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.666992" font-family="Times New Roman" fill="black">;</svg:text></svg:g><svg:g transform="translate(167.851042, 9.067158)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text><svg:g transform="translate(9.696617, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(20.383469, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(26.401281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, -11.278051)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 33.264940)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="4.250977" font-family="Times New Roman" font-style="italic" fill="black">A</svg:text><svg:g transform="translate(7.916016, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.583332, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(15.208332, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(7.434245, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g></svg:g><svg:g transform="translate(16.492839, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(45.297265, 29.280565)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(61.664843, 33.264940)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.918750, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(6.017812, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(11.804688, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(28.826820, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(38.261062, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(55.286746, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(73.638308, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/airy_bi.mml b/doc/sf_and_dist/equations/airy_bi.mml
new file mode 100644
index 000000000..228a20536
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_bi.mml
@@ -0,0 +1,195 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>airy_bi</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mn>0</mn>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mn>1</mn>
+            <mrow>
+              <msup>
+                <mn>3</mn>
+                <mrow>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>6</mn>
+                  </mfrac>
+                </mrow>
+              </msup>
+              <mi>&#x0393;</mi>
+              <mfenced>
+                <mrow>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfrac>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <msqrt>
+            <mrow>
+              <mfrac>
+                <mi>z</mi>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msqrt>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>I</mi>
+                <mrow>
+                  <mrow>
+                    <mfrac>
+                      <mn>1</mn>
+                      <mn>3</mn>
+                    </mfrac>
+                  </mrow>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>+</mo>
+              <msub>
+                <mi>I</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>;</mo>
+        </mtd>
+        <mtd>
+          <mi>&#x03B6;</mi>
+          <mo>=</mo>
+          <mfrac>
+            <mn>2</mn>
+            <mn>3</mn>
+          </mfrac>
+          <msup>
+            <mi>z</mi>
+            <mrow>
+              <mfrac>
+                <mn>2</mn>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msup>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mfenced>
+            <mrow>
+              <mo>&#x2212;</mo>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <msqrt>
+            <mrow>
+              <mfrac>
+                <mi>z</mi>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msqrt>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>&#x2212;</mo>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/airy_bi.png b/doc/sf_and_dist/equations/airy_bi.png
new file mode 100644
index 0000000000000000000000000000000000000000..13281d66726a7315a4b1db9f5f5099c36e06b3d9
GIT binary patch
literal 11036
zcmeAS@N?(olHy`uVBq!ia0y~yU`$|OV3@|i#=yYv;BL?#1_lO}VkgfK4h{~E8jh3>
z1_lPs0*}aI1_q%L5N5oWCSSq8z#v)T8c`CQpH@<ySd_|8US6)3nU`IhoLG>mmtT}V
z`<;yx1A_vCr;B4q#hkZu%WsHW{d(L!UciMzL(Jufn8?v4+pfKf8;;#b?pFP{{Gv<m
z-eWg}J$qCyMmSxG=#1UCP-yYS?MKACMK(I<C}?#pdj9?R&fi8nn|E*iomYAKug!Uz
z&DFoR7?+>3{T?$@a-v7I(<P?^=NrS%zIm0lU0rD9G`+KV4k|&MlXfw@X8g^_ZNAfT
zqQ~kECW}k!3^wPVeN*;eYua{Ip-kOC2KQUq@us^OCwgReGFb?9y39Ia^Hj)V7W)ka
z(LcH$;*G19U*b~L<$05mCa!*ng@^eXyPWCfcHzQqrs!EW<F(gn3w65OGODaPz~;kz
zjzNy4jM<F!nAb0dOLZ@KCW%cf*}3Fu(8Jk`^$hF$TE4Q$v3=wCy;!xE&q>mFHq)Qz
zOA?-cS6iO&P!Y=Pp7NG)_D%Bx#gpt<(wN+5+<bmuy~<zF9Wj?ojCX5J%vG(K@{9F>
zC4*;kqj6*J*_<?`xAPm;pLz3O!n^+s;m-T^x0%`KXYv%RUeX)%Q+cAtlGsV!>@q&}
z*VzBbwd6O>K3umtrOJ3VgHC4J^R_>>4bctKlMV%6nstD`QChh2KKnZcze!h21^)>c
z2)^%hSGwC+Is0yh#}d;gvMtf<5gg(@o@}juZC~=FnQ4A3-#+2nsgO<bEq{wwepudk
zaK|d;lfDNOCrvwX{f&pa%O#Ekwhe2RgwDP@&tpl{sZ|P0ix2%f=j0HeDZ{*n=Z@SV
zGbS^(FqV0Sn~R-3&1dYNakG785qEQSaL~i|?SB&zYLseh?!Er0SrBt>TX@S7#vQ9v
z_@~dfY5)3SpGV=D92tXkH{W)+M0u++{SZzF_OxbR&G4FOIz#%bn`<V#<6IzKpyjw$
zA(J(M_u0F@OgtRFw<OGy`_??EG40#JCFdI^Uh!mT-!^Bi@!RUsEa!HG74yQhXK#3G
zc=t?PR++Mr?0lQF3~vVK#*GJ-JH+2f$>B0McE(P3iRos2=kpa}o2%EIZmpfRVV1mk
z=IpQ~zgmqBEn`^iG3)%9eHz#Qc^PhA-w>V^o2Q-{_~855JQq=$=K54urBYRY{)&_v
z@hNHiOde9)f5a=?E(xWXnNF<Jeqd;<&2csLkexTfe*Q0q*+V8x<Ne(FmtC@Q*#q0h
zu8rG^w(M6@(dBqE*Z8Mx+P9*$w=V=5Z0`IqJxE39q{4ZHI~p;n7mO^GY$Cotde!!p
z`{AT#huP1)^LsLXzrftUvcv^?cQ3z{{g$8lM3duN-qYD}qMI8|T5g~9{eZRg!AELB
zFGZ%jVPtRIC24T(%sxL?@h|&4zaC7hc>i^sOGIKr?!+FgV~?5Y1d6{+U{`;1S*K^U
z?mfM$-?9uhzdTU-Rl_<+#`83@`UCyDlV{(a<*~$Y%In;mR_-g-lN%>ZJGfTX?s)of
zQHf6OJL#&TRr}Vr)lOsB$M!?&hKlGuvkyCF{#92#&+uTch2-MHhO#f5|201JSaLVm
zkKui%ziZyhi)_K0cNZ3Kcq_asuHfro`v%>{txh)%9|(!LZq1(djj=#y!}2AS&OfCe
zOt$OuSk6Cx`QJwNBAMtVvVv+4Lf%BH2xXp6`DUh4%YTD)zDD8!+e!c0UuW%a{@$T~
zQlcSBqI_EI+?jVd64ExS#4^88@thXbbofl2`bznNy-U&?t~S0s^JZetGG5-?eG7IS
z?%h(jFSm?YX`<VrC_PURHA5fs&F6z2GB;jt<UR9drBdZ{W-;^4*S)9ID{h!IbLrmA
zu2u|_&avAWZ+<-c?lg}jf>%n8+&pv7oBO`NKfVH$f~3wp@lyo%**4}j?9IA(4O9e}
z@f!a$+|1p0UFB_XW}N5U0`qC?Gj7h_nis7i)M?V(b}MGq&A<cflgiG|R{v5{&-v%v
znRn}>A1mcH>KzG<QkvT_>s3Q>xYk$BZ`&#_ePi0kQ`f01JLSQwFZ@4xPB@==bKf^F
zNF}IzmQsWAL=P3A-h0ZvDl4Y{i%~jhVr;!3@NK7yl<ylx_gf-~o6Z(B%)Gh!=_PT^
z<hljxXYLjKSAKZ;p6@JqUR4(-Z`m|+?}b-w?n<Eo>^4fdY@UZd$Q9Zz(8?C~yjxg*
z<-J<d`s2%Y%d`7Tx}q+4-TTrv7bRbXZw<=1OrFsX%O1^EmH87MeD2}_=d^DTKlbx|
zSU7X9VAXZu#^N(?{<zGGXP!Q7lXJhzE5|pC?z8%qw0@ZP{@+@WeYOpz+=s*uoRKr%
zY<}o{e&g>MZ%?j2AbKUgb*je_4NytW^!w53wQKZV>UsVSc`07uUvsKjbDF|NE^~*7
zx{R+Mlsa6b+(Zsc+;+eqVb9FF4b=y&x#yR~Y2IdZ75ALFMYmwz%%$RutQCwBfv$5W
zdR%p3l*yEsG;Q)0FSjd`SoU9BXkI11p;+tvp-EvHn{<^|YHtwya3f~v<wu9BDvfvV
z_4pjO$ZDZ{XNd0><~|b^&;6{^n9Mly+}qV-Chz0Wndb42>w<D<3#0wvtD@B{|MwPr
z-t?|w{ZH$(Z-H)i{}z5<wV(5UHIs4hW^HvLSzA{rpDj%tS7be%3(O}^cJlwin~-Z<
zZFOWlUkvA(#I$(tU9uK-wz83zG7?ygrKfU8Gvx4|IUwHmcJ?V_fgPMXM1Qb}ztNs`
zQ*UL-Vy9hklBe@sl}Z)AH7J*=KiyHUv~STj?am+Rs<O;7dYNJcm4fjC(M;mY4=sDt
zoK^kcwA4~bww}Y{g}ORVtkjh6rYqJ7ZVLa<=aS_oa$urcvBd{t<KH%t8EKCT9A|be
zQT-?y_$*?+!I`YzPM4aNuoTQ-EU&(C>FHO7eO${jA23Oztv?~#d1bCfgEFu4rHKau
zcN~z3OSyP8sfQ`fU~|&y#P4Z&zwaqGT=kk#Dfc1cM{I>+$@&Gp&??*DOwN`i-UZt2
z%?*dOPS|nnSnTqLr)KY=l-l(0fV#vB?;mr0a#32VG;5)&l-CF5TEl%TwR%lg4=r1A
zg<o^oWT69{f1FifRbKW_3e%WW-?-twLH=%~iPwZ!3zkUou&i69@R#F(ciL+1O*1^&
z7^YpZezIR?|NZyeW`{Gy80<_p&lKIFEtDx5$SSzfdeS#`w@0@35AK*(>U3_;>4)6A
z>RPx@?tD|jtp8}<*<C7Z*BJI0Zoc2PDekCxMae<mOOtdMj)Yn$@v3q?@KD~tDL$vR
zq5905tu`~8>^qJ&COcmcc<@l^WIVeaBUjlmh8Z_|TxOYmeA>6^O$|E}|I^HHl_2d!
z41HH*jc0S+33A<+fAVIq+2(weyS!^WoEXF>eBpkO@<7Nl*?7-7US_=&TY4vYWOrCS
z@Nj?RmaujWhw*RO4ax-!n#-*xvFLdFCCYbR>C$LWmhGI~SlZ<}>*n7d33oQFTrss#
zd$PBvt5UB5*8`7sMT_f_$}6XYZ+^Gr4<mCsQ~iqQ!%7pCTo`3u2F$qm^}wY`Rg50D
zf-Z$lGMn<H{(y_|><AD2OpAih3&HM6ysA~s-6a-HUyn4UeM_8iWTT~l{)dpnrB7UL
z9X<2rubPRm5VV=)8sg}pG|^*n2c*^IB647&hsq_DMGSo|N)y!tSqnf#UZ)1Aq*~(X
z!YI?}qU5W@^}s_#Xr=L_U!GPGmo}tSfHeiVtE^>-;a<aXNB5<^ZegKXjEYd_6@E{9
zmUYI)lecj0(|9YCW@ZW2n<;Sc`<L_`4F4=vDJV_!SW?Ktm}kDZU-1>#o{4`rEH->l
zhe$Dc+!C%hd`2#pvzuv0vO=axK@e*spYi77uddGXP%)DBRBnh&E6e|J|M;0@?u>UF
zCzM!ym@)J2#W&krlqTNvxFz{Rvw&YAK`>#`%(>E~2V~oyHvTu+EjZC5#ca~9$LF8j
zZ<PCSO6PLpMuAWPSvF69#@DlMt^u`5UwU}FN=u6mpSYgAz-y(+=aAbgJZ>xA5G(6E
zWG=K)c9Ixl9s3)Fm#hzDjDJV7y4JA%SsK!`qUnW%4(Fb`Z`@pzWP9#5dN(d@Jl=R(
zrB*#Z&G`4VGjWES!y6<IOmpaWnlW>)5NpA4g;({;6K{Q<Fw-_AO`hR6^W6qsEnSyO
zMF$=pa5_*ssV=OeTdSkbaT&w35<a^}Q4i9LcW+Hx+vRf0Fzs8;qwndH?3m}RT(lzp
z%$ouRPveHKjob@5wKzO?w$$G%nLB4EOF_l!b1ZqR?^x0p%b#lMyqNOZY2)k2HRsM1
z{mm|odsX>%mSeP~oabxC=`(Ns*E*Y>_TTr<UongQAJo?i#4!C(G>BLFk^MmQL8kHS
z8QTpXw)~U$!LUQsecED`yGd#K&(|&%o^+MD?)VwMDOW@-IDX8WSsS`e!84jUxFKCQ
z@invbBQ=u;hiYOrwNGI8yv=Z0=-$8155bM=4sbsFpO7H@p!k8ZC-<zIrc<w6jZ#_5
zn{(<-^*`wccE;6vj(sgTxc<EKfxDd_)*awY+-=vw%Y2PljyY`V7oTG(v!1HtCZ^S|
zNwuEcxMV(4HskNs|K1F<nLp3G>B^gP+~z>sf%DOUZutrFF@15jg%Z<tn*Cv%+3|f<
z8{=&z@yAU+ZuETF&9I(XTjkKM2j-X0iC($Q`onfZ{ym$yxy<u)3*YfERz25A-@7JT
z@{t(}kNlhHMO|j|xaP#DywiJ-kRbV>f5(Q|JUsj#4>x8vybHauo8{o0O<j9dw<gbH
z;#qaLbT<2cC&`(D*QF~&#VuAde1Eie`SXTU=UI;%9vgr9CwOD^&F`ta=guEJka-~J
zz{>;E511spXWRbRC1GdSw2Ry~BzDMG>{Z><#I);C-j#R0t^bwpEXiJWsGKp*+stOp
zk<F_zYRVtnKXB~qKFwRV*uJpHo#Y4?$l`AKuiC11LHvDWsjkre+#TnZhg>{1x6#`B
z2=@)nAEq0$4C>uxU2d=s3;bTOAbjfcvd0By_OHFX)mq=XLG97*_Q&_+|DSp}apE(^
zgzq5{>lIc+tD4+8B)0D0(F0NkntWIMKYl=~^FMQRWSoDE(lH0))fobLZwnGH2gm;J
z?C0TQoTtY!EAruI&V~maKP(aoSWCrD{qnjbc_4HW+w7aur%t=r7|HiubE&2H|Cami
zLGlS&EB*hAv@?p&zG?3Ih}(PRod6X(Vb5;n<PZKkl5!Z<q@*36;!&*jp>fIVvv2l!
z-MYYajr(_3pC$h!w}+R5r|V42v42phom*YSRIq-@N3k!H)4uIo^7*4DL-myvCwbj3
zbshNL*zA30`qwr8RbqIz76rI|KV-_#9umE5=Gh5fR?OVXJT=m>hwHbsFt5l4!F$H@
zyyt7L+<o?%wH&LD!DjPSSv%{SVtZeoKDTyLk6HJUtqr<Hi+FY%IFlxFa+WE>cAkGL
z*)}-bxF5IZ-Oom5jlV@QjC*p^^rw1EKI-4--+fg-Q{zLevGt}9#k6m&OE?ci{^(-r
zO^|+|{NSY3lv<O2p&#nPmMpPt&_BfyU-0|N`U2yXhlL)RGd%Z_y3&=tPGwTnqivhY
zXWraxs#mR0pi$s4x#fM*kMRG_oewe(_=Zl|%D!$_HOmd@9UE0QHLd$xeBgBF|Gf>x
z9~fsk3qP!G<yyvM-L@gM@b6Vm*HilhE3~)n_4EqovEknn@Z7&|=|}&MHn+`8*OUuv
zsLk5VDSkkG+KF<Z56xlMYMI`t?27o)aG|eTTW34F-Hoc`i9c8yW@|3`cEY1RB;)uh
z(Jc$LL|rm&>pXa6btjqi?x#f8N7t7zZDlWruDG{r*`f7}=hl|~7Jm9(uJ7?8sp-)d
zdh3@Ts)^OEDC1v|SpEIXg!p{M>n%UtHh35C9<VyOr*f?V+oN4OJ16~<k~<MvcyQ;k
znYQsB*=gaeayQBzK4ZTjb^Y_+>4D!E5)2<4DmdKSU-R$!nPbZ)?dQ%>&g3+nJ!SdZ
zsYz-1jIXaPeq;1?Ut@pEc7>Ojd&JA8Ea^V`=5WuN(~~O}ds+3|+<Px6CMRvO@c(kJ
zX%i22Y&f5KY+6EYLZZ>S>IW4MOitfFtodcrwqx<fiUq1J-}hzJXX=?`Vk~HO`c!rA
zZLazS+P2SZa)iG{o^NhQ{wVl)&z|o1&!r#Z!Wx%<jC=Ahbn7OY?@aqy*R3kt$^KX^
zetzgA%{%UE>&lu{19ldv&A8d};rH(!Qyw1*e_nII<Iih;<K4XVp66WSM30=<@Za)-
z$h!Bo?BNssTPpuGco1m(Tjfu@+MCUCM;Z@kaC?_{M2VUkTWTx6ow6Zba78ymp7)HK
zDxTs@?vIo=wx_B@PqSqG?o+d6hsb@gI*%xc`kC{Bl>T!3G5-GV)7p8>i>}+=&`eI7
zDzQy`-G49FN9>RGo>tl0xNyf-zs8woY^P03W4X6`_wuH1PnTZ#yn(%7?abOJ$I6q>
zl{6dTS*A_cvTf$om|h_(7S&MqsY;oS2`gsK4L@C^{UrO8z4PV;M_u0fr<vLPnJ*qb
zIX6G;vey&#Puvdzf1J1*`z)^U-sBRFx{dkMw(OW$D=lRpuQ$Wr`-%RYf|GIL3~Aq7
z9+o@4%u8D?mg)Y`E!re~x3=1sZ~A9u{`uayJz=kfuzaVj$EC`&Z)sZlcF)}U<=vX1
z-zR)OuAl5<o$YzI;O>{hORH247M=|6oUS)z$GaVoQTIN_EO_$Od~@M}9U;5T7|xk&
zKL0sPsA}PD2LGA<&TFMSPtUsfdgX&dl`|)KX+M}QQh!inae&|dkRRQN_H%x{*!cS3
z#gKoC*rRfmd)J;+-FdL<#<bZt|5n~kc*n3>p=LK@I>Ua=Pg||TQ&|fNR&KM*tGIuu
z+hB9OR~7g5nd{EwaCe;jp!ehM$)rR3(mSiB9qygtuXk~de$ek($#zydYxka7FJe4f
z>t)V^oIgvqr7QXc)o*H*?ld{sctOXE|94VW6Ys~klxNE;DjvV*?m4#pukgti8_w@~
z_d4Kay4jg`Q?K0SO7mSHpZ70BbduQ7>h^Yn=PYV7YU3_F^kxn|6|-K4>$&pZm_5zk
zpS6WW#2Me@Sdlf!HNf%8pPOet@`$$le_647%@gC9D(6F<G&$@wmXz3a@9&3o6_<Fj
zSoB2ZdAEq(yWqK><>aPm$9(hZG99yHTaF&GyUYFN#hiY7pWWVGbxGo-hm<p8J^2~r
zy`_{_&WNiBeehXm@9jyy;*Do#rnPcfW^$Q7lDTgCW!i6*>UWl!G5`Nh^SN5J>T2co
zgtXuW?Gts!x@`GZGw-bO)8w+fZ#l2~gHCOS|C5Z*Es>3@A52sCbr16Qyw3dIqe|n9
z%NeihtnX!FMXU;To>XoqKT?|ba`wlJJ?X{4Uh$?v*Jqzq&-^LyE#$^|)rRJ|FZ@4F
z{MRIveAr;Yq%?;c*MBqS1kboB{$u&d4=1@;yDT5R6nwOeCG3EDpvdOKu`Js|W^@-M
zzvb{T+bq8MlFErokz%{w)i$)MtPNgv#-#Oiy!hr-EV~~Z|Ln4}B~@eDaow`GD(2U0
zwi&8Ztn~jMUanrgcEgz%mZ`C8U-U(v>(Q9L!7+#bk9^*0Th{+vbDI~KS+Pn8vwfI&
zCH9j4r;vakR>kkNJB8QD|IvA25q5yR`P<R2D!)}O>G%0d*Jv-%yz%;8Blky3y|5oX
zyV<v={&6-ad)N8>)TL(42j;h$TN!uz9TPnucpz+&8GqHPrza(RjOMQ>a{ckUZwb5R
zz0FY)C$_k<)-}|NJ-^tVTD#Lm_EenB)qUnFd)a*^d@)$}?}x;WOJ2XHOEmZguRF5%
zcK!#)?J*v=xUL_x3w$B4r70=Cc>BY?eU}ftp8w-(MdYQ)Kb-AZE%d*v=r&}S|IL1S
zDu-R!WzqVVzGv@$`E+9MTUpJQ=hL>;XP-9Stp8MdcZ~8&g*&?*D?bo3uHLZqY52u?
zVzL{TY&@_|^5nVW@2A%})|DQ9di`Rhwr1MxZL$TD28tVd57%1$k&~D<F+K2()kCQT
z`C9MXY82EZ&8$M}60Ox1zp4A-QL{QH?)GP~b)64wH69)+cbIAO_k;Mun12F?&L%CX
z@qFO)fFq{go>Bb3ai;F6E7Fxd?Ctq5x#07h%AkkZ?T>%xY&lrK?zFV;so#VAQmgH?
z1;uNv4;$JyM9<T?*=01HB~7ezxA+cg<(l+AtDmhtQn_=Ti|pNx`ZJQuj(%@5nzrh&
z<?qxT+vF!0*6ulF#Qx~@a$j$m|I;1LSH*mvlPmO3Nqz>Ge4I<&-MRbjcTc-}pjo2p
zyNlRbqyHCo*muOZ{gy3F-uAxtZh?Qv(o1~DubQrB&`v+{oj=t!uDMK9_(1K4d*7d_
ze$s219nh;=R@-dw+h}#)wp~*N4;=mwDrCeeelI&#M1IYlEiSUVAH@qCJ+;#|=5eT2
zW_9cFnbk(VtxvxlU4ARx`9tQVmh2ra7VX9jf3sri4*y}CeRF?9a)I>DE{<QT=YF`C
ze|Wj-Hbbs|Lgy5!AFO6I-p&4f^9Q?|YVoc9Z+88>W4ig}kJFF7EC`;*>>2$)SljGa
zJj>B_@BJGV>n3iyG0$+b`^WS|y~(E+gx}%aUuMm4eX2%Qd;<II%YXDe6N`dlb=*~Q
zTV}t$`ei52W9Hirg_YDI`DWj$O0avF&0h27>7@l`YcpAU>lVxSpQ;X?`Q`JY$+p`v
zj!AFO&8z4?e8SRK?Ejtlvjp!cPx-uFYRk*ogug-`cTbwt)mMM(ZtwSb`p0#ZH+_1?
z+mrXLa{Z$@JcmlJ&3tEY_~U#pueEKjOX3f$?e05&s-J&BKifBr%WZ`ZrM|CyCUI)Y
zUTuR#e$VrG)}52_=DZr-y#D#=t<#)+Bd6Kzx%(@EZ++M#zT>^ivR}PfY^$8fv98bZ
zYL|bM=dyS<@w(rsM`~I3B&In>U7ROd=soS@50OhrVWQrToqoOII(3gr+~MntiDBkV
zH}A*o5Iy<y$D3_uLRYKicC63(`<?65f6fp5pIPO-msT@ufBG)(Y{d<0fl2Qew{1Q3
zc1!nk$@QMUT`ny>P+`2=PC3uB=G&drAIqO>?vN|g<7W00Zmc}3W81wd=5KRBJpa)d
z8UJS9P2`yDXO!#6y#B%FJJYl#KJ#2XxqOq3ifteNfzXm#W!-lg^2d(Hemna0&Eo7x
z_vI1!tDB3s0&+UvG`+mo`6K;uX4sLpiXZgv9GsZMzfvbw<L!$T)r+Nq82@S*M;irA
zIk_XhkGFyS%$tcuFSXUaHCS6t@;iPv@SFBBD~-wVKX|P~%%^7wZ=NyB_l0i%k@Sgu
zYoDfPx4!+s^kef(**iVIl$U1ST6JQgne#!<)1Op>Mbq<Rj_=?z(DXUh`QyRO@{cn^
zuIi-T%W7J_TW*JM@e*F4P=Sdbchr8<+OcnSkldyR3w3u0#m>E1S8c62>DQya3(GyF
znD=PM-`si8*rNT>vNqoNu3{(MMGnlB`TX_pyX9W(x||QS?-(uC3U89-H1_uU`IhU?
zQqDu-HCF$NeOFmeYF^RQ(IEY6eSGe-2PH41?#y=%E}5G<(ZKVeUrko7@ePh0TRcnM
ziv(B;SRO<z*uLcI>NEc(?G`45d;Kncms8WBA6DJEL{~bpFhU~HwZ_SLNw3ga1tkU#
zD~9jlA2x?g*(hBwVP<a3?rB@=pPcrpO-fTY*>JA*<4M1>F}Ku%+HNrSiR_S(P|AE7
zHszyP;Q{sT?U@Tyoj$PdmEI?mzl2wqwSXlf@?5I?olL)bS2tCAS~*=xnk06p_uBuU
z{bAeqRd}bBBt!%zTHcAzQI7XH&is3}^{4(ViHo?DjMxw6yZCGGXL3svJd|9}{#yT$
zu;Hr6pykejIScuZ>MH!}wf5C|xpQ4xsXlLs@#gDNf$>X9VWT#X@f6fSoJ^rW26sH;
zKX(JSC98a8EL*Q|IyvoI%-&nVoi19+-x_Y4uVz&K&}#lU=f27EnG-!!x-Ep)$qG+X
zGdJG7=4NiEi_%o#>H}|Q!v<THSS@16yAN{7mShm?i}B|Frl3(6u*7nf@Cm$yg%X`E
zubfSsv-j(8@0rLqWsBX07^N4^#=94T#ygaDb~5ew8|3r9TE&3#hgbx&#kz^TT`o#L
zSFYw#(h1$1Huuy$r=aw(g=bV74o4-h&%AlQQM&Q***6o5SX-C2O6|(ZH&pq`yZ1-Q
zkG4r>{;j2)zaREy#qXWCWyz9-k`HftMJbD33k~A;lor*@-n_xeeMzrTJHzBHZA(6@
z&RilnDR1hRJxh+O&edC4y^F!qStWPA;6LRD5f6S^ZT)M1pf!<m?zs~&OgGN#GueD{
zQrpARmuzCzO(^iK=e3DdI$JjBpWr+0$t5$FY>lpFi2Ta1xG_EWA#+1^!|}ua&#K(z
z_nEwf*&y;#<s`9nrL#XNytJO=H`&B?&iw1Db2T#Wah<m0uwbcB6y0aI@7(SEhyKfZ
zRf){tTEp;VLWx^Mm)*(D2ewWUTlwjN($`~Wp518J*T9%8ocOwZ1H191`+fEA^d@lJ
z7W`qHxX694S%PAX?xv-$BK@Q9G}JSEPHS1unj>5H{Y2n7iG;N>FSl`iKd{3}_I%p`
z-5=e`+W#~jh&<4FkoABk!9}Ug;NPbAmycu@<y*K%hfVzMet^~W(Jsd2t#4%>a6Je=
zu&dJ~`jNJNx$o1vQWD|s(+%@N?-@&q@BXmh?PRWcr51j_R({59-hbi+f3QR>Q)FkT
zX7pc{zo%~>qkme<TE00w{(*7q77KkOog1Tzu6;jU@OS%)!y9$@eAupOPfRm>VD9i;
zDASMe-?b&LFS7pN_z^Bzd7Wh$^Iz{Jk&+fGeJrmtrKhyqXL@s^=d;juqw98$ljin+
z&-lIc(0qRLljW!Guxw}iZu*8{0lNY7jrBLxH+O9-XZ|IA^O@$v{KN<ALL&SVbPN<X
z{$1hoH@Pvlc-z;&2al`vylCid6!$)&-=<%Ff3uIJcl-1sYQ8(By>8i6AL@FKy>YhJ
zk@ZsZPEXn!kzipk`HHyW2Hg)Ki_d%BIh7w7Cb0O!z0mH){Y%z1hBkPgd1LH($o^;8
zf$9U{vu~<+-e+}V`kg){+Az@|skdjv|Cu)}3id8v(%v9ku+=^L^&I&hj_02IH`u(>
z=b%=C<eu>9e9~RtpVft`#83NI&bFcWUYF`xj-1wd$0^>s4L;aDU^8C5(plb<yTxoy
zpvpe+0<!`Si(`vs+>D+ScleQ-dkzBwS1)KS!24FttvTs@Zf$>eco}&{vEE?0vC`wu
zqaATS9JnuSVc~zM-?+H3S@>Z&<8;qkXU@p2SW-Ljmr*;zG!qtahH}p+xd@@}+qS9~
z$l0x6yI^}nwwwFe{nihEKl*RHo_%HCeFo{r`Cpl03r#&Ii8nr+6lS(rJVQ42LtLrc
zu5HVdjH^XwBr_P>6s%`-_u6%0Q~Iv6iVdn?4_6;p`s2bGJMTaD#p^HD&0M@P`tkFn
zN)IPZw*9b8e0RDZqn^=b|Ke%ig$#m%<c(*?HGg}Ws`7zx9pCDf`7N~@AItN~OnrVd
zJuTj&O8EUpxj7v3RbLh+n8*0bWGXMIKCt-EKJh&JU1E73_D@#r`FS=+tziC=&7fLu
zwZPV*8~dm0gk1XRuxzDI*Yz_w&nKiO#=PC=`|zy(ONIx$v#U$$y>8_DWU=fFI+LUI
z&-0GRnKyR}_VqFPvDD3*m{a*+-jV;48+A{K)XEeTKl-0m(XYv`{BhpZyOx*3ou1h;
zD`Xn1`&6-}>C>_Y-@pE<IIkc3O!mM5nWuM>(~dt`8E`3S$G^W>#=o~UZF740Sf0-&
zDeZkoz`c|NVbA-foByjFif8#Yxg<d}x93Wy4x^3ajq7K0ZbZhh-%)#6U~Ij9Lcpb_
z9|``SHt$am`c}6opm_Hcub(X2lXW@n*EV>jmDRi5YGTOSdN$cWR%(**&m#&Ovd`W;
zz<8i>Qr-Nj2?tm|{A{&PEAvooRbO{kzIe&ouGeDoO*ZputyEvUMo*Hz{^7it-V6_w
z|NRb)IQwM7`90!iazer?v~RKrr0x^&lKFrAK>NxqpC7Dh@p`*?@_DByhVO?<ul9#U
zq%HB=!ja%v+xWFXo7?I9nSE1B<km(1X<hPJxN612AL<pGreBmV|26md=4~oz*B(80
zxb*Hoi1F;z?!p=zZ9k)<_4C@w6V7c(=GeA!>yb0dTGw~qf3VEGddVc6ytMb*7Ipa+
zPCc|lCUbxL{K>ahuhqG+T&`jDic6DuezpJY37O~G=$Q5`u=T3wyH>lY+ct~l^m1RU
z-lTMx`+dQkTZt}OyX-%>w$+tO7_9BOm$mV6z3H3l3S1A&oHw!C*!=O|e>9%&_r4tm
z=8FF7XNfc2Y%ZK>&nCv1X}`{uS@kVPO>WxuX&%?C-)R2~Iep}e+T?hK>yx<)z8>aR
z?KRt+zHn*!l$HEElePL7&Dh@^VfVE^>0zbwMm_z=(wk!8_A#N6pPwh#B`6svD6cD+
zuQMm>eAa>B&?}*vs}=blc4vA&Ff-OJJAa<pM|pSi2SWpgpzSHknZq-$eEPwi%&9G$
zX{?fdD7Sn6(f8g<Z(6;PH`yF{!HBga``NXPdquyQ&a70<j83pKmY&UVI*4CH?#-9w
zRl8Mr`sVi3-<mhI<Cosi{^I<Y_0?=2f@9j}99@)XuPUjL8SHtSMSFVFuZQjj{-&92
zob{N2qiJQtZ0@Ja-p`zRV)<&{;2q-kbY`yNQaP*sQp5ALYEwCb*n$>TKM9Z8-5y_}
z6XV}M?q}M;8#KfFKKBp1ys)cAMLL<xG5!{;<)4BQd~3vRRe1hx_t%;6m-AW{qYRru
z7-#91>072OIb1mVf=TP_cQdbDyM1hjko;A7z0A!5VW&8M-#_!_eOj5ko`9I{q;&?V
z+n;W>=eWD^z|1rI>e?Ue-QHDl##O_tD_-J;_kH7hMrqc@?aP)lN(Sd{mS~W_e)_3U
z*uir<qFy*Kc-nsC)Ji@f@xeRr&5v$d<9x>5-naZOtt#5DRlJkwL;}Nys#{DdGd`R>
z^7X((vm*j`j+|+D{^8!Wn+GZ$aM#>=K4Hm6gS_pTKX_)F3P1FItku;Vojj-KwMKf2
z)uh|*DLw%Vc}p87+e__ayxp2y&-9*Gp7YH#<@-BdzMj@mZ8YVku4o<m2M)W2Vv&2+
zv0L4aZxqVon$9<0{>PLnJbE$hKYd>PI?qz38+?9$qy5#FQ9AwHm-ZHj9%P9z4K6F<
zx))rhqFm!z^XT%ul^;?IWNSbDSk8FZ>xyB%#q|9eLiW5B`)__Pxs#TE=<MN1t2nq1
ztuNR(Y1?9l?vH=;4y;X^_OE9zQ^b)omzsHZa!zL1bni;=**8B!Zn+lJUe^nY^1qWe
z@ryxT*jDa!tN%B%&Mk1ewX{LGVDg^avpMVh?<Z*Qnlf|gT*I$iPuDl>Z<xPHYNn27
z6z7lKGtWLXQ0KA8%S~Io{Lu5`y2We{<Lyo}8lTD8tyH?E(OOh0EA9U}*WJdiBzjiA
zwmX!r?58<->4bdt2OP$yKYb|^wmY{mTdSt9X44skKa~-@_U-PXE0fJ16xB>9i*oxT
zQlpl=-X^!tq#???q^9ZE?gN{8E1DnJZk2v{;GElxw>&RHAIx`HFO*sRu-VD~!Td#$
znfE?>-@lN2;tgZ_j(t1&D&`uc>iC{=_tg5Qlu)vHefY#}soxr$?>zW$Mkj7r53k0<
z7wq#>K28?;IQfHk#O3qucWPGew2%EPcU|s4erS6A-bvGrTotw7RM1}Pa;Emzy|(WR
z(+xJC_g?b%P7J#ZQ-s&0BFU4>oKJ6Z>s`d{n#MQlc2K>%h4tG*ftSiv_iDbZyd(1N
z*%~92wQb*pihbv0FfHx-A9}|pza)`iOT!)hPt}v=9lP56c=M?VCPEcA&*<r1Y|A@i
z7Tmps@s*Oo*&L>K`@gh&VGh-9GCd;rW68vwS5#ytJT8n)To*dw>>KAhJ({O~El8Mk
zZGvdvp*6?mHrP!n^W~OgD4u$7-w)f#TM}!f?Y|i}^6DI3qsJrmzHNU;_N&#4#8|do
zFgu{Ibj~SpgU!|-JJpY~1s`TQ|9G>6KeO5SR~a6+IOR9kZSe`NnlS5wV5Z)x^y7vc
z_m>`$-ghl^ePWvI*;flyCjIM?ek&iNQs@03v3Nei;ljq!Ah%tGI~-o*Tb9n~RhqF+
zH$P23bi(q(ceoF3N-{kC@`<KRa`UG-`kuy(oN3n*!vr$lUkPP!&+1;%c)-K>cd%Ow
ze~kD&@&7)x=Gw6y)qHurfnO7*F8Oz+?A(;25;1EhJUzSaK*s5fS?<-Yms+Q6duqE&
zZti5I+?Tzp=dCl_Y%3j@zQiVwVY{(Wnonr(F}VZrAN_B=kX<b-aEvMLsIFmMxL)lN
z!;)vNy0=x=itcNCeyA>h_mo!mlDR6jiZ4|??Q>k_=5l(rw<Z5iPjd2ItmzYWswhn~
zQz($3-0934*E=eiQ>(6v&Usanmv;Yf?d>?BE2?vw5-$JKs9UH0z|L;gL9ZVSclOT;
zsaI*%Xt37bevyGOCoMQ<oA~bRk0)){ew%hZ&S3NOGjBQ*<`&9suC+Irb+w>gFYx(|
zwhpEppNoVyWSx4l^4=T%5-U-crr1V#^Of&PKZrXl;T2>pP*>&IxA$aDetD_uCH)Vk
z@ANqKEw|>KRMqnGT065iTkvkTYx_m)I8};;yq8qEFy7f|DLem9K>48)zd!8|-@B)K
zUKz)kH{Qn9eDQZHf)nntnJ1b*IJ2TIqZ*`kC+iE{%(HGGVrkD~z18==Kl8@)&fk>7
zefAb6Qj9V8S6C_kd^v^R=?JIoqS}V|>)EF&*iJLmX9vXQPK<L<R-Z59EIoITY^SiH
zQo|C_2GO%`mRU{NE1OqUDydf^XR`Us*2`8(llqRt7ll9S`>@`8^K$8s@5>IP7_V+G
e{^h~@qu#xvN4(&VSOWtC1B0ilpUXO@geCy-gxcf)

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/airy_bi.svg b/doc/sf_and_dist/equations/airy_bi.svg
new file mode 100644
index 000000000..44e6efcae
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_bi.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="89.881832pt" width="210.937124pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -48.925291 210.937124 89.881832"><svg:metadata><svgmath:metrics top="89.881832336" axis="44.940916168" baseline="40.956541168" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.248373, -33.599276)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(10.939453, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">0</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.028386, -37.583651)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(90.995073, -37.583651)"><svg:g transform="translate(11.626572, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 17.832078)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text><svg:g transform="translate(4.260000, -10.013109)"><svg:g transform="translate(0.390625, -0.813109)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.390625, 6.219359)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">6</svg:text></svg:g><svg:line stroke-width="0.390625" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.781250" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(9.041250, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.731143" font-family="Times New Roman" font-style="italic" fill="black">Γ</svg:text></svg:g><svg:g transform="translate(15.002754, -2.828906)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">(</svg:text><svg:g transform="translate(3.253242, 0.000000)"><svg:g transform="translate(0.416016, -1.135723)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.541973)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(8.501289, 0.000000)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.513145" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(3.717123, 6.972695)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(10.939453, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.028386, 2.988320)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(59.071745, 6.972695)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(10.511766, 0.000000)"><svg:g transform="translate(0.918750, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -1.238262 L 3.677534 -1.238262 L 7.487366 5.816983 L 7.408200 6.337046 L 3.447134 -0.998262 L 3.087134 -0.998262 L 7.393834 6.977109 L 9.858445 -9.213633 L 16.596961 -9.213633" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.480000" fill="none"/></svg:g><svg:g transform="translate(17.076961, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.373047" font-family="Times New Roman" font-style="italic" fill="black">I</svg:text><svg:g transform="translate(5.296875, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(10.128906, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(27.151039, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(36.585281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.373047" font-family="Times New Roman" font-style="italic" fill="black">I</svg:text><svg:g transform="translate(5.296875, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(51.935183, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(70.286746, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(161.707327, 2.988320)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.666992" font-family="Times New Roman" fill="black">;</svg:text></svg:g><svg:g transform="translate(174.641312, 6.972695)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text><svg:g transform="translate(9.696617, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(20.383469, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(26.401281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, -11.278051)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 35.359403)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(10.939453, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(7.434245, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g></svg:g><svg:g transform="translate(16.492839, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(41.028386, 31.375028)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(57.395964, 35.359403)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(10.511766, 0.000000)"><svg:g transform="translate(0.918750, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -1.238262 L 3.677534 -1.238262 L 7.487366 5.816983 L 7.408200 6.337046 L 3.447134 -0.998262 L 3.087134 -0.998262 L 7.393834 6.977109 L 9.858445 -9.213633 L 16.596961 -9.213633" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.480000" fill="none"/></svg:g><svg:g transform="translate(17.076961, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(17.025684, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(34.047816, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(43.482058, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(55.286746, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(73.638308, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/airy_bip.mml b/doc/sf_and_dist/equations/airy_bip.mml
new file mode 100644
index 000000000..0e6c69d5a
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_bip.mml
@@ -0,0 +1,195 @@
+<?xml version='1.0'?>
+<!DOCTYPE html PUBLIC '-//W3C//DTD XHTML 1.1 plus MathML 2.0//EN'
+  'http://www.w3.org/TR/MathML2/dtd/xhtml-math11-f.dtd'
+  [<!ENTITY mathml 'http://www.w3.org/1998/Math/MathML'>]>
+<html xmlns='http://www.w3.org/1999/xhtml'>
+<head><title>airy_bip</title>
+<!-- MathML created with MathCast Equation Editor version 0.89 -->
+</head>
+<body>
+<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
+  <mrow>
+    <mtable>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mn>0</mn>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mrow>
+            <mfrac>
+              <msup>
+                <mn>3</mn>
+                <mrow>
+                  <mfrac>
+                    <mn>1</mn>
+                    <mn>6</mn>
+                  </mfrac>
+                </mrow>
+              </msup>
+              <mrow>
+                <mi>&#x0393;</mi>
+                <mfenced>
+                  <mrow>
+                    <mfrac>
+                      <mn>1</mn>
+                      <mn>3</mn>
+                    </mfrac>
+                  </mrow>
+                </mfenced>
+              </mrow>
+            </mfrac>
+          </mrow>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mi>z</mi>
+            <msqrt>
+              <mn>3</mn>
+            </msqrt>
+          </mfrac>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>I</mi>
+                <mrow>
+                  <mrow>
+                    <mfrac>
+                      <mn>2</mn>
+                      <mn>3</mn>
+                    </mfrac>
+                  </mrow>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>+</mo>
+              <msub>
+                <mi>I</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>;</mo>
+        </mtd>
+        <mtd>
+          <mi>&#x03B6;</mi>
+          <mo>=</mo>
+          <mfrac>
+            <mn>2</mn>
+            <mn>3</mn>
+          </mfrac>
+          <msup>
+            <mi>z</mi>
+            <mrow>
+              <mfrac>
+                <mn>2</mn>
+                <mn>3</mn>
+              </mfrac>
+            </mrow>
+          </msup>
+        </mtd>
+      </mtr>
+      <mtr>
+        <mtd>
+          <mi>B</mi>
+          <mi>i</mi>
+          <mo>&#x2032;</mo>
+          <mfenced>
+            <mrow>
+              <mo>&#x2212;</mo>
+              <mi>z</mi>
+            </mrow>
+          </mfenced>
+        </mtd>
+        <mtd>
+          <mo>=</mo>
+        </mtd>
+        <mtd>
+          <mfrac>
+            <mi>z</mi>
+            <msqrt>
+              <mn>3</mn>
+            </msqrt>
+          </mfrac>
+          <mfenced>
+            <mrow>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mo>&#x2212;</mo>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+              <mo>+</mo>
+              <msub>
+                <mi>J</mi>
+                <mrow>
+                  <mfrac>
+                    <mn>2</mn>
+                    <mn>3</mn>
+                  </mfrac>
+                </mrow>
+              </msub>
+              <mfenced>
+                <mrow>
+                  <mi>&#x03B6;</mi>
+                </mrow>
+              </mfenced>
+            </mrow>
+          </mfenced>
+        </mtd>
+      </mtr>
+    </mtable>
+  </mrow>
+</math>
+</body>
+</html>
diff --git a/doc/sf_and_dist/equations/airy_bip.png b/doc/sf_and_dist/equations/airy_bip.png
new file mode 100644
index 0000000000000000000000000000000000000000..98a9f0bdf9686129b0de09b898099bbb26530077
GIT binary patch
literal 10991
zcmeAS@N?(olHy`uVBq!ia0y~yV2oj4V3^9m#=yWJ(&qGpfq{Xg*vT`5gM)*kh9jke
zfq{Xuz$3DlfkCJQgc<Lp$yYEiFi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3V{v@*T3FU-#elcXHwo5c1&Qlx5=F8?LHwG(cEDK)_W*fOV<z
z0*{H)8bn?y{Rnk@&>rHt#KXO-;mbWi4&SU60gl(-kKdZ?^X!~u`m;O1c{ksGo|FFW
zZtbmEd#}e;=gyRz=uz%|sp^2>fsbir*}HEGcRsne{4Q^Yi&giMn++!qXf@orGsk0z
zQs4u(UAAf8T4&nw@45YMn~T!b4kq(UlV{v}#|B{wb-F~ki0qi?p>j!S(ScqUrHNvK
zta(e+FHZmA<G#z_<HMdW94fi2JuJt(qZZtK+v)NtAm)car;F0s#BF8f3PLNzJzq2Y
z4)ZM9J#+5mRo`5cwszRw@#t4tV<pY&W48JGt-JF)RD7>IbgSZ-RL17V@{3u1%TCLQ
z9_)*}6fY@H_~M<=FjMvd$YoPOE_*w1i`@q14KcfK3w4Glzba6^E9ZIru~tiTV{c>d
z**EXLZPOBZ>G9^F+b+{dENfWbq@{&>{Sw&Wda1zp_lC1)yIs;0{bsrD;+=GDib=g%
zg@A!X1=oQydaU=@w`CQ6R+>1=rBV9jCy!admqZUtJkUL<ZrYL7xHqp4bc9S>-Y`At
z_9>4gW}q-*Ud?Ph^QPDV#{>S&T8a-<64V(y|28gkxbo0#mrUU$ol9#cY_a;lZ9IDd
zm+%Ju50V=g3IcC1Dha&|0$E_z5}K0EWN*It|F+$>6Fnk#P4RL(cS7i;`xQUYmz*B6
z#4VU_i0%lv^yY1Dpi0oZS++5r#SHc=*Vx$}{C2Bl+{0wk#DCxJ^hxtGXYQSB`O5r`
zA<lgBTcbj626hJZ88=@m<}eg+Y)D)2-OkurZ)&=4g7AYB<JnP<_9)*K@l0;0Zj?Ry
z=2zKvbs<gXvvTWZ)@G$GXPVFOxPWnoae;AxMS=ge<(iqw4{|+sr*_>Ih>)%@om`js
zAm+h|DI4B0$FS;f_OPox*yrc(z4dMUfz$)MliEaVUwV8$dS)Kmzoywuu1a^ijI>$}
z51dZ>wqvHR;pXgy`wXiY?w?;$E44%7N4Q#z$-Q7(WzGpE96Q)7v=&dl&3Z$`;?9|6
zv&)b2GuJ6)-c*@5)0X`Y=MD>wmmcTS<zimADc$XIV)D9Vkf8b?f98tmhYQ7OXU*K3
zmu5ZtX7bE0-AvPGN8WP#RPo^SoTW2<GpwH#xy!speBC(<o5|mpYPMcH$Lgnk>Fk7(
zbxSU*u2p|o@W9LX_maDByIf8Mm1MquwxeL5neac|J;$r+gamv_#8}y8-JCr03pdl`
zpv>n7)gAjh)VWr7h8_F5*Vtfl=A?P-W+z(wr<WKPY*}JI^X7Ec^Q%QBwJ{Zodi-jg
zx%XO+*_R-{Blatb8K2L*c{?}HUnNM~mG#}U9em%-7(BZfjz8>ks+;k}Ni~<LM*Mx|
zKamq$clOV`>Adp)e)cn*Hd8#!*#tiD$^K-BaJ$rS#^q-1fwCVgxA(H1U#+v7A(?wg
zHT#Xlp1ChdXWZ;Q(ET>gUFA|_7T2AG$Pc9tk{?KUYBL^g>~0XuWLHcp3pTiaQ}Rdk
zHXY;L2EtqNEcQ+0l$YzPWcn@~Bcab@Go7p6SmyXemB#F}<qXSB7QeaIwM4Xm`F6<P
zt7&DWvtRXnaq9X~aQqRU6Q9xM`)rRtJ2xgb{C}vHoOz8s&Uo{2?kRgKEYeutJ%2bO
z{gr9DMcqVBf0lPbtgm`YWbZNFO1&o<zSuR&OR#Zwszn@oLR!4XtQP;Qx0)}@587xa
z78g}*7mX14ap#QPxt9OxGSAPRoXm0Ojo0GshYBMO?($ZCS@Gvjmf_7aX4zrZRYGas
z)Cw|p-xloL(zJ-_`@|!5Vh7IHO)rt&VEZoONj$@(X@^@gF3O!=e!#$!*?99g{Rg%;
z)@a)mtPeOp^QQaE5Bnbe$UC^pJ2}msxh~8&afzzOEa@NdWs^cKDM`K-Q#mXA_p#e8
z-_Xqlo{Jj;TkhqyJw5z!UC0fw9aazISzphW>D&Cp>+GB6fag+~>jNC^ZF>5iWip(c
z^x(y`_2L2{(d^4w*DeV?^p1b|vy`885vG!zTY96)c38JO)?o_2q<Fw+#{=)%xAOY@
zBWg7>V;X<ub04=cJ@E2C&4E=bH{=%XeRtCG<>ae*=S5bSU;1mwwZleMKqnz@{e*u`
z2}zT0i*$x8U37rgJGK01`?t@YQSq1bCgm~IasCm!aW1X&*aoS*>D3Izt(m5iBp(Id
z<S^bXIe(6I<RzQLpYH{KglScpt?PcEmRxvkXS?v5h0oU*7|x!{&v4+(J=SF`-}@$d
zM4u>)Q_j>)P+m~4^`rQK^8?!l%hn{%nvgHFZ|})SOX0+yyc6EB#2IXk)jpEnIeY0|
z&X}Au{cw-(EFa2^tyg&Lo%pVM$>PT4XWvYkvtw^V@0pz2b9ST_#_zJ;x?tu+5B6K{
z_`@%Se_Z%5$hEb^Pcoh}bxl^<<m{#WCHX3Q8ESN`4aFX5aorL4FJ+)rHNAUF^ET^h
z!_B)tES-J)+GKm5RexD-m~q{n=O6LZqI%v2-4oh7uJ7_#^0cHg_tM!nBA&awe@&b@
zH`pXTg7v%hgG(~c%_rt{EGhlyYRX)wU-V$|^4HAMA84&T7qQ5uUH|{N&3igsW_e8)
z*ujuiwr|N&)wMZk{NiV}2^PeZq+KdD*t}cSms!qqvt$_Sq`D64J^$70ETcOAIqcW^
zD9?1-bkW+09+9`!1$iW=ou4MKZN|;7fj7SC99oeYYgM&uw{&@ciM%LF-UjJ-o*y<}
zrhJ~^6!T9uQ#f{6yL2bZu}9}R-}$i5y1CdO`J?wbuY+giF@9Se_)kRP9iLDpH>hTj
zie@sOb#n{XN9P9hON^8L9a^K-6Io`o`TODf!3F6)6Fp9MGMQhxdV}lx)|k%BlsN}x
z-~1u;w41A2S!rV0<)tM%Cf@VCF|nL;RkT2jPpjOjC6%hR>yKq^I%sn7V4zA+uSS7#
zY$xXd=Cp5NQ%&+GDHo`oZJ#|^x5N6>`jqRoGir{1o9J=5Q>)cux<Z8d8^${^$}fcv
z1X(_GK9lo4;9B;9ccP#8kKL_zQ_@xcR-l}#{>87pC;#@BNlUh_R;g#XAD1b1MrUue
zv;2eWqMy$DrxjoFSQ5JB?sO-WptcLbb<z@<Y4g(_{bIh&V1ImimHqU||9umdN@aC>
zEYUn7m$xK3F>OAxxzT0DI;n?#Z{r#Msb+qQR9YH%;C0{)w_C0vJ0`w6G4nv#O$X!O
zXU@FiD3oVfoieG0_4{7I&MmDP1<H5%jCTu51ZJL=F`mt5!*?b^O>ZT?0pE@_s=Ylf
zMW7Z$tfj<{x=;N}bX9WI(wRQ2?>T=vw()YaL7&Slr#U9wCDDiY`21(zoIc6y!1o8$
z%sZ@eE>7{=?RDd`j!>p_-~%_Mi5}e@TCE-`LYaavE|WR-W|E3f=avqQ0_BMwOI%$V
zr8`}ed>t-LI@o-d2hx;c6WUg_i+6`yMeL<K&lpH6E5eL<o8jiA4ayCjlh_<$Zh>_1
zx?U16uD1VkSH41CA~kJtGC#;dDG#L_=FbfMGjFCq9i+DV;X21gh=rOSQNs5xy?m*n
z!*vJbSc6H^Sgx6D=1%AApPUA2&RMARvh}g}9XB_V<<iMXOLqr5kk={5{()0MqtBIt
zX=U|bCrxq+vN!&{XI{;LZC5Y3$mXdCbw2pEc~Tw!9{rc|Hb`bBzXmnwRD>8ktC{_o
z{2AOC?;k2%FMmDo8q<NW1NLX%oK&&-1`32DJ8z%KGu^zsaXwRRWA7<3rA)&I&kr0r
zFxPPcvq5z7Ey+yrNqo#=zN~)_pV7+?uU4A)u4|_4lwZ|dOTIVOUk?niH~!7puw>-{
zwgZs@)jRG=c^+=~*&y8@-N<<0{_R^UJeII4WQIP_GOpg56K7nl_w{{A(}vb2rtnJ%
zp4sVjt376I&PjgqMlrLMt8ll6ROEs=S5?*qZ~G^A?0-XZ<LW}=DYa+b)TeSyFp0Ue
z-6-+%vpesfo;LFfviG!~WMUw^uV+c;%L32Oo>5_!ye3`Kjt)=f{F;8ga;MtWtrM2K
zf6|h#{nCBr231vEh0JQt!^NL?CY2Nz-@2KlvR30|%NG7f&%-LcnT6KB7^)fCOBVGs
zPAX&H#y-#YQ1`cj<;=wo|H-~*Gh;1dmz(-!!jh{+S}~!QBqu#P<x(qb(ckm4Wr^aB
z2NgHZ+*@%~!MIu=BIwe@Nx#Hw`sG?@)+X7#-l<-&a%OFa+WsX64{ZEV>i?P5KwyXH
z4)z%gH9?!+s5WFbM4#1}U9SH?*Z8-~rBjpMvD{<zJF2eZ=4Is;q#YU;&rr-<{^0o@
zR@L)6IVNpm?_>Wrhf}=n-}UzY<rBYHeUSNgDUMY}C9}pVe#i4-k6Y_6=H@d0X4Ic~
z)5J5|W0!b^bb0=bQx|`nZ!kWSlcj!2;DgZz!Gh;K0mj;YnC~&k`TW&?p!&c#Aw}(N
zU<2doltbqau>N?oa)aHEfQp=%-&*##GpJ8Jdp)@B$MlMdAJq#dRsLtviC0`#zhk}r
zm5a+P8`&F<Y8~M}YJWq#t-V@2LFa<`)Mo+@zF58br@5hQ?)4(R2gMIws@+{}+Bp02
z^O>FTobd}w#0nHP$Zp8dihKC<uEpehvp>!oi+0aH?iV-z;Q{^z`?lwgZXXD5wA0Nw
zJnz7(mH*vKHtlJ2e4&?>c2xbWiZ1UN{yDQ-X3q57#dSmehDFSZmgENRvu|2`0v8wD
zJ>k7_gL1*bLidZ`mdxO=QGZ!xyn9>UpSxn7?vD@UE;q3GFJrMX;ht%u|JgSmxje&;
zw!S-BYVy|nKzG`=qShb$4M!Un7tQN$32s<^xOVR%m%Gjdv1PVv`ncCuo!hB3=^5)f
z7CxiRFGVNqZNGp1ug>ugc6;)FGhg?XN=|#<_Cf#9<^rV;U){FvZQaAK!zq(j`ohn;
zdx`VM*V}h2d0TM3Yd-VuE78k-YP_?15UOFGxy{w$pRVve2|JnHmcbXlaOq!mI<Vx)
ze1kQ%9O1@Oj-6T7YUZ2ual_)Z9#V`ooIZ?fj}LuZuiEv4wIFcnkHUvD_TJxmYb(zN
z<E!tVpFE%%+M?_D;18?3-!`wU8!|1-9v}YeoKP0?qD<jMdOus=3E^#=Y2O&u?Y7qu
zF6B1Zb@Q{-BsVkXR`GjxFE?=CQpst5`29IwLe`JHtbgKVQ{O6Nu32LD>22w{4JjQ$
zeXd+PB_re_65P^WN*{Q7K>lpbb%AZXb|zBI@q1<)J&nmryS?<EJwrXC`;42jXKqpc
zpcpnS^MGR7x6D<t;SABUA~hKU**vS6T;*Q;pLMhGY?gca#4SPv;s$55UaV~Tmm^}Z
ze`amuqBomAE_`4!?Q?;rmC*Iq*JRFm++q^1yFDv%-GWmmi<t_VXWk9la(3mO|7>oL
z&L<rXV`=3-cKU#B+BR>$KMW7PACL<>a3b!~&mDpPYED`U9P($FX100NY46vrmu~%#
zIp<pW{Nl+?>W`XU{+smk++l0!tvfEBkuoZpxW#In(CJUpX3A=2YS&ym?EPbNUH+s6
z0p}erDJ0lF5KKt-<bJek>cj*74aGqx^AEIM;@hz*QS8zovk$p@ZvPAOyK3E16?de%
zm?8VY=8yB2T~f7OdRFtMvi8ZZ2WnX_`DUjqeb^lIWZ|k~wVI~q_zozCw!97aWA%T(
z(IK-9#_yO-{BNvl;QqO2)#5L;Zxsrh*K1VArZN9wSDf~2bCy%cKBJ7(J)bYUcsgC0
zft%_7N`ZQX54)8PnSD@Nm;X<yAXe*-V?w+q^V-KQsmc|y6+9ZMBH4mhqH9lc-99i=
zM0(}^;HCdW8&k8N)L%Ly$6NoOBZ6;w<jKvO#2mR3((0EU%GmrOAXnxB|MstQWaod8
z=>D#y@3nu5WBNvwe@^~-0pBzdidx(E$Zv33<-S+BAhOR-U+`MCsLlLc2Ajhh!e>Rg
zvzi^7`hM<1(?8wZ`>LKD)XF^mkpE+8=%o^eOMeb1)Ev_3pU-5k7nrj4_byJ^_G{hk
zANY+PS~KMb&Gh}~xiamBVL#V#zH8<SKX2MFQ#O3jo+rE3oL%$%MPZCU|KYV#Qe89u
zvdix^>q(fq(f+6HF{Rw9EoG}_^`tGcS}An7aP=Cy1Hox#$?9=GA1(Gw3oD-J64<y~
z^&a=!88xk{wj41`YdZYRRHmM1%kju6S}U|r-PAmf>k6Z>wdT|^=>$IG)0bE7Y5v~e
zE@Cr(*Mu#a>$FxLbx-@Y+wE$0TD9pa9na4Us~?InO})Xhf1Y`WW_sp>pFaE*9}CV1
z>pX6}e&)^LMY*P%zpMH#K2&SES$b3Mn-;Ic;y+7wZA{r$a`$hc_e62yK+*Nw1u_L?
zCs$44cfZE^;Pa0cS;n&z3T7Yat9ZY0%HN8nnwvTMnLOo<HsAiNbmq<Zlrvwn1m}H^
zU;4_PVaM?^?=&avUv_|3sJ8gQx-%1=YwZ!=IBUtpv~NBf@#6E3XkH4QvD`yhHMcF=
z@CjF;@oc@9$z8EO&VAsNt@f+*$t<!?6KFehQ(XV_>a=fhKdNhMdMnngE#7healz;P
ze1{D@7Z)VjGQH5wTyN0AwEz7B+oL+dFEZXoxA3pH|7w9iqELqLgSgqH%m<88YuMkf
z)YW{+8S{Ql&xcj9(|Zdq?=w<4|3K$_^@gyDsche!W}m5euzl`{|B6Sg`sQErd$eLf
zwVP)(qyLnjJH#_zMD5^GTrEBK*co<>yV*CD{?wN@Zo1ERJaMX!$1MSg+_dGPo|osp
za=zInP}2W(#yZo<^8>5*eiym(gkw)R_tf_5*$=+|Uc>cK`oXTl=Rdd#3#-OTU$MLT
z?zz{FgY}6`ALfgHe{jX;+QJI;h0G6s&OUr5jQ6wbe}->teEgn8>${h@e&D>eX<zu{
zqPTON)$9?0lV&aG&STTQ-1$2@?W#_$m*Bg{l?Rqhns-$FS#kBcgTEepH8`c^BbfU6
z+QS)FpXWAy5BNWKquvds@&%t<D}HDRRh^l<QlUU~E%%y<V%rj*S)JyH`H|jUw6}3z
z+P7-s-?n)o_Dt75{#E2O-~2rIWqVulQqPtn>={cJeicnKGu?A0{o&!KPY(Z8%2S$A
zZZE#P=6rU9#_y$3oYtP7dZt%Z2A$#i!<V+^&oAZ;C0cfpe^b|=estiHrEtwwj}V>8
z>rZp<Oe>!_DRo=-(HB;>pVoe4HTQn-{`ktuPL;PjH92Y5mmK=^B#3<#*PRQ8e~9h7
z^KPYpny2-H!>7zYq_%thO8oKW?%RdCZI?Jm|Ks90Wmod)>7o5B^CoWDTBG}O;SU$b
zX-^pUtaYfh<vqyr`+Dui$jhHUPPglSvh=;d5w7?jcMBHIv|c$)vWTDk-?T3mn(Dss
z)inA{b8qBUkyX$1_Y@Afo$e-7pWR!MDYxX;lN&lM&-23f9RF9)S(TQMCO`Y8_{s&W
zGeX;cmB-l6*{j$8@X)V3&vvh0>y{LH{S;bpz$51PJo8&#ZnHm&*)=wK{MxnTxa!;6
z2a@EO|Ea{E`pfM3c<N*0MWQoqrlx%h+wkFsva!3G@dW*|a{NBrMVaoN%Z-9_LpD$H
z^1h_TF#VDKhvPqfeVScxc|&`nbD{Lvl6i)Tf0;ufjAjL&4|kf^8<gnH^q=?P&G`1z
z**`wKtxY(mRQhd-{J$Vs;eT;zqW^Rs*o%I;Bed@E1)m>s75w@;&n;(IeRaiumqVK#
zh1}3n{GT-Q!_>pfbM{S_XLMdQWq)<WH#XCkzy1oy|5JZ!*?A`Di`6L^jyZFM>rCyW
z&a}O6=05+W^rv^P)jH;N>jb{f4mif<yCY7$eUm-&v)q80*$-c>`|@-D^>^ix+yBR_
z2yYWy=XLhflFS1SoSvF3T-Y5{^tM>w$?}p#=h_Q5_iVenz|2<UHIw!8mj2_@-Jd<J
zG_g^cE0pxZ<yD&H!`i}j?dqpT&Nk}LljN`A-?4XA!13I9{@LG4^(tfg&eWZ8`mxG!
zLs`V^{?(P&4%MpvVX0W)^^^Ot@`SJ2N9N1Dd;ddi&h0llTrbTp2;Sy4)mmVC*{p{C
z4euC_ZF%`mw<lVshU?AE51(!q23e|Ga$R?yS|-wH&9YNo;=;Sn8J|q8nCG9JJBP#S
z!S5w9xh)%>eq5NA$Il|aFe1H5<KfcR3NL~`zGn1)DC~K2hh?Gc%|9W9RxPi;%CWI+
z`+aNr4n2DX(@Q5h=d;X-RLoOZw<wbNN8(hYzC&k?wU5phdiVbN?2<m_kF18hdgXaB
z%lA5L{hWQV_D%ck^5=C5)}dwA{yN2zq#tGf{yqJKvCQ^)8c$VMTmS#C@a5ti|7wK{
z%AZxqbgjQo)jB6p(r#l~N(iIst9WaUe_KDweJeY#z4%gX`<y`Tb-&H;$R@7~I8a@4
zJ?P-=i10tH;$MzG+_k1%|C7X2&&%xBdHYVcoImFydaHKoJKnrY<%Xed6MncXV_a?a
zP$v9%tcID(+zFb$yDq%jzT!f4{$bnN9T(-->22*?vZS?8_QCqIYgXy5UUIZh_I~EH
zWc^#goRgFLAMU-qRX07*WdmO&+mFVxTPFHGT6a{}Q_O7hb+2o-65=z8(--Z_-p8ds
zyUz8_?@KGgZaRmVombkC_w{<(wC#6xpH_UCz2o@qEpy+l4m)_i;m*U~>}g>Ys_`3K
z<E7p!hVPj+N$<e?Ue`0>ZKgb)&bk#EuX$U_Q=^T4uSrZTQ*Gon)=_@8K}y?S<!rKQ
znC@2<mA_)*DdsaH-%axHoc_S}%x~j|&mUK95<UB7qfjZ|0rh=aA7?K8)^h5}?@M=9
zM^CKUb+vZt7J+w+>xCw3*YvPOa<+eTUGKf)z4fD2GY%d5H&ODPr2K)kN&7l~ztKyz
zj_cOj-nr!GrJb`*|Jilf`zA}@k-10C6xb<eHn66fJX~yQqMgHh^44dY%WJcEj)>ca
zJaS&pd|>OOxX-(9)$)3`K3^eFD_nOker?c^zfXSL*HF%J{<Y|Os>Qx7He9zq?P;xF
zvybUcTH17zT}^t|5BG{VU;0?_{$<aH|G7U}u7v(La`<N2w-Ud78+Vi*ICqV+ymXQq
z^ZBTnhBSptzL@{NillFUQ2Ed`Gxyp$GZ(GPPpfuJJmhoe?NmmC&Af-4n!aa$$&)*F
zw#)5$aOQ`*1#0^yWp*sdf3{MnO1emX#crl-?<$cSr_y41E^3J>t*PoRv8_7G$7#!J
z{QH8@y9a09^hP<KG?=ni_{E0oB1bpo+p}-Z+F^a5&1%uRJ{Hk)?9cl4AAb<WrF%cn
z%17nAZ`${%9@iDQ?%X?RdPTF~?3-^>q#jCIJv_Hzc|uzJtebNmzV9!LEsH(fVtw+|
zj><^uSA8N1Al0G=4t>(?dF6CTYDZv&u}oRH_mk>~xBP$Zb-llL!Q&XybN9Vf*HyXh
z#CdGkzn3F^PJonW_ruLQZ+onInXylNqoLj5+Ooj+fxavLKQX%^t?98P=*3cxD5m(W
z+k*DmDtTr<JXgRLT{(Z9t(fQJ51~cYTQ;2I{m{8fZ+B&;%C~}Q-DkHC#Q5#BJ+>+J
zPW$`!BCT)N{Am{Zl{QV~kKMc*tE`m23bN+Ce`b+T>*+0eRv~lek@Ag83J;{7&59{^
zyp)qDS$v4)PP)_T8~hfFcI&jhJL@vlNnhP!_rFy$?*<wCwcO#p>2;&|**8sT+tynP
z<V@B-Ec?lx`Onoevv%DLUiEHgL3o?)O8rZgkP#j+!BDP=sB>qSgF?DWkRclQcoN@<
z-HHcq)UFG;@a5i?iD@dAVmrCzcPUQNJ1iSp&&k86XRtYb+xF0j9!tc0Lp433G<9Up
zcHa&NI$V8Yl9<k8=>@w5%fu}Xp9y0*#^`=sIj32^Wt(u#iM%<&`&yQ8ihk<hy}t0a
za%P^VY+3t+Ep1EgoYibj->~O{XtVeZ5AoD#?O~TzO*%KlB=pknN$VzlnXu%ximcYk
z{A~=L-k!Hq)NAtZeEu_S<_E_~b<O#$_deLpKl7$E!P&FgWY?Q@4x4s2Ecw~6_UxK3
z|3V+$tBF*tWAzkod!Ddr$$syw9jgy+5PUknVS4eRe3dt4+L@l7;+|EeZx;QQDTule
zv`p8-D&kW2!(V&UUbZ|4Ug#tFxZ!f+aifRa59i&H<Nm*1{@uaq#P?hLRedL!lrKB+
zyy3HoZq)Zq*IC^&&wgTNV`ht)$#q+!C3gPgfA0@GKhWUw!}oytftr;Y><+{?e%<uc
z<QKaPlTTKe?b{!WpBbu!L!4AU=k<T@%3dnX;lqB9na%8>Oxwfi)xB#3{>whlcrbm(
z2TS1_+%t5Koag-`EfMN|cYnqO%Q-^#x|v^{*lkvzYf#<#V{xN$L-OID^LcV6cf||t
z5P!d8$>+6fceuXfJ~x)C7kyWKu2)W6ZqfVnL-HIC7aKj)X1x7u%4eejKeaaz5At;_
z4d)Bgn5@se`?KAD+FR}~od4@LKQY}YFA<{fmhEBP{2MLBFS@Pu?3Z}Ws&l-d7omE#
zqDJ{Nqw4GZ+Z~@5@*6BY@%79TX}&#iYacV7;g{k6vVKyU(1-RpAB-DpXMN>47Oy^U
z=A7B3Qg(M@6omf?d=NAUKkKwt-C8ulNOT*=KHKltbgeBdB;=<(`=+$(wm!$g=)<)?
z7~~!2ge(0o-z<MnE7PBYseG;4oa256OcE+uf9yMuf9bq`YYEdm#&7zO^~+iH4Du`H
ztzW17e&&J6p^u&)-)^<uYSV%8fOiG`AI_@8GyO7s9oe)0S6$`guxKX!SvO~UHY_>&
zao!utG&9wT8Sx_XHRYLO($eymoQh!BaqLW-N9$YOnjZeeR=rDd8*UaadgrnAsoNdy
zf8~vzr2?KuEI6^`h=}p-J)6I#8s3k5nEmw$?_{5LMtjW}sl_of?#BDqn%-dFaZ=0r
zjGdr`?dLxw2hR9h@;#6^>D&gjGn^q0U;k)-xXWm!3h$x$$Az_yoNt`}e_z@+&#jxz
zypi-=&$M5`G(0Jd-}{%q53vvJMsK@Krbn`@TVi-%(t(+dANO(C<=htiVfyb-6Zfvv
zkBav*9<1@%862EBd3tU6gQ;$NL>A5se`LESrF#0m1G0)X4>|X+8#J<U#Kf$(+~Kgx
z@B9Mx=vprB90mri1Wy;oklW{?3Tx8R=C|!X&a}8-Z|2%v;zvqb#AihwJ-M}N!WO1=
z`)&3*{V_X`VqCo_VPgMd+h?U31$n$Fp9^$U3knr2!~<R?7m0j`HvYXKp|YP@+FNRd
z;Dz!>(zR}lw_8u_yKpkR$Y7m(lxPIUkG7ey^Hq#CuRKsXsgFHx+nIS`Y2W1RZcZ`~
zl5e^@-A_F3jW*Y|uPZ{Nx3Pp7Zf<wBbpFWxHNklHw5;RelkPEJ(~ocub^3e#y3Y-X
ze;jLWpENpmSUv85y4`&4@9V^7w<bp>2DOMD`q-P(vgBrA<Cf&kPm|(4T|XhX<DukT
z1K~Y$mQ))j>d&}&&Q*&?c~9Yi#m}r2rZ2qpQ@{1~;{TD0_H6&acfsnw*_9vE8{|Et
zQqtt7<|Hrie8PFhyfOAr!CL-(r6)=!eKX%2ug=*#A)3)*xr1%z&vQEbGk0=czg4>B
zcZ~6Dp<9L$^Do+}T%GOxS?ymFui@tJuUBNVExc~O#NkqA+P9SSS4NxjOVsN5q$e8M
zuR8Q>N9!S8-aO`z3NfbN%=IRlU#gz+W_jmSIWg_q=A0Qzs?V;O_gpWrH0@R7>7ciN
z>RI1}ZQA4Vb-L|;^$&sfmmR5nzKh40B~KtG{$Tq=w!F`pFLe^4A24_>S1+v4U%{Uz
z7S=8J@W*~P6D!r6=ZDOl{!|K0bKdl%RN#VUW4HYt*`6!KKlCr8Zd=XwZC3V!&9Amz
zI@iYieD|xr4xUl0@`Y=dVt8bd(@yS{m+Y(jb@Fb5sdw1-G7CPfnd^;Jy50Uw5|_N9
z)c#;qbMYCSwMD0E#hZBFYZzB=Pl=xNyn3F`kIfHvNCiG9le}bm$M^96n~6_?A6l@?
zSMey>5dFY-?Rv2l>Xn7<*KVHUYdP84d0=ANH^-?<iXVrGPqvO;KJzczeA|5OM8QKA
zccK;w{WsZc-@gC)k@s(Bhh9=&)6c#B+>3wP4%u5M7hF9dedfwdwN=X^=d~KlG}+6i
zIA7xb{<!$y*GbwBB8^{vVC0sa{<JaoLw052i$HscNlWgxe)${0`6FC5*YlkH>RT1;
z_3y$JE~R>K-}$)1V6Wliw8aH`Y-fJp+Pk38;i7DGJm>Mm(rv|Jhl(BwHzrS(bBx&f
z#p&FVJ01^ux8!YS-=LJo^;OX!f-xghZO0_hfXxxCEvXCc9}G3|yz{-__N84_u8t4p
zWT)jbpFdsx^X`<HOy)lw(&x9PHcp)MYs#Dz-c@JxuU@_v<?)O0!@8NVlK<l6{x`^m
zDV`2^u%m!)y4NjEd0sW9?U#0Mu-T9x>wCubzk$`?d=2wUt}mDsGW}v6+?yJ<!8=OW
zd{LeB_DtUh=J^r7+n3lL@(vR;t`>{uxR}`}-ST(+N6v*SCq0|Gg~u-Oo2y!Ge9ZN4
z@6TPkeN<wO&^GpmyKX*L3BB}R^}6lqOO}lCzw!l6Me*L?GoQ8I`)_iZJWJwi1JNDU
zU+Wi%pR?m$|7h>lVwJVZnHLSZR=O$`oVxSaX|b%Q_G9H)%0UN(KYl*Bb(6v7=f?6q
zD;=tY)?E6zpJ|Q$O9ju>o>H1C;~UfZj=X=p*|PBc!)_g=*pAc!#<U;K)jI!_;`(3T
z{Kuj*+3eoYYR9(O32TFnJP_Yr^`m9d>L#PqFN}J;rRnwVPnN`69m$Q#pBwv;eU4<`
z>c>{84~6|Md+09pTWW6>)2?guko^HuVqrq|pQZOVAI$yBEXiCKGrgwT?^buwyVpmg
zp2joSTw3zlMtoiW{Fd2QVmofD^6Sm0x7)LQKA&{U?Zxu*Ip?#-$4s&N?%((}`^ra=
zg0j{f?ar3ANe}(~e{gO;?{m91N}xyn!M6#rYKv8P59UU%-`eC==Xv;J;`wc9VJVAr
z*Y_OxquTF&_Uy$=FZ++yviEHKz*1J;^z=k#+BSc+8o!u+^E*bbggu`#RWr?=annBN
zVQt~%&AcC`f4;Wo_ubBI@0e^7jlWL!{2_MW>VW|7o3q=BXE)Sqh#w18%$^;&j<sn?
zV@3W~24n42_q3|{lnY<aWjxTE_N}CIk2~}7sI)%C8LM*h(zMeLJ?AX#J#@ZSvqtdj
zHPKV?!sc6JuAP~8s&hYocs<YdNO#$ZWf#3(_MN{IcX`pSw8Pao$+!Q8zCL34M<PD!
zuXRjB(|0#(3vb4Kj?36*cm1~gr}(#u`?j6f_WSEZ>U9eedX3l~u3F^v@&4gl|Mcwd
zdrxKFes|!L=%cm=-165}1|HLRusih8d3L`QLiOo8-hbZyyXwgN|52}kubfe1l=r^1
zj`gZ+M>Y5E#jK^Ktj5-t&wM)^%9hUd_iM(3nJT?YZmP;M$1wR!Fi}{(Vu^U9i~5aB
zm9_jjNyh54!X|GiQM-BWK-sAu`BSg>Ut*p#@7UhNyFPrAp0V%iw0@uYbke<9EU~{H
zr+wRT=l*;1OTQwDy?fR+dPdrAy>s{F=}B@2)%Dh^uzRk4oYgTuJk!fQ=E1-1#pxoM
z5^JY@*zw_qpuxh<QW>5%x8ALfWIms+7&HI7@}1xa_USD@ZvE?Tc>m;xtaHSpJ5Afx
zwfjHv;oYxauz3UDJElg<kFMIM(+`;+U8}COGcSh8LR$P)?tc53+uk<oOL?CA@BLsE
zSEl$;^@nXs4*hz(`t7!*O^Y?|6lEwGr1x&K;n{QjUA9oYaeeOXB=<{22QG)@g$7P6
za(_^l^f~NPNwkXZk=m%3ZvULp9eI=d4xK$*H;eN=zlCVLV?`qOtY|Jz?U^@~RWGg2
zO0zxmN#(`b>86{Hdq0UhYgF}->*c&-_ggQ{%}icWxFuKEQ~TYVB{@6i#yz;;I+No~
zqrXz<FArbEdX9N}&U`Lk#+WEnw2tfI_6O%L>xFjhxOe8<S+;3{+Z1c3i)@?3$9!$o
zq$lBNW#Lu_?zF7guz|NSi|h6Qg9RT{;+On95?j5SGwqwBKt=Lo1JB!!zFiQ1q&;=o
z0oxs^o-9$z-z+%$<^$8oqSC&-jK-%+ci!MT^k_ll%$*OEF0sB4l>Yct>0DY^yHWn*
ze_VY>)i3W$x3p6Fta~N?cx=9ztmkQuT}D3tLS|oiInm=*&?VVPa?`fd&Ym@KjozN6
zzF*yoI&Lp1H&)T~Um<p)obiLGvGnDZw56{F*M;q1iC<T3pEoP~a-pBULWKXCX6tP?
zWv|cW-(2Hgb~fjD+K+#Y&TDtApXkBeX?rKn&GwL40k6TTrkfFm4W9F-nVr28|54fG
zKw&`n!87;FHfJBI-6c^WzCA3%bTz~OzC+uxLESpVo352lqd28omzXyEH{LuwIy7DU
z@$CbCbANc0wQc>7`eCA;ONizdC6&1ix68!tUSDHen%k7W*M#B5sx_)k<?fg6?a2G<
z`RC95)f1OaEIr@&J0jxTs}d)XOuoPe-;@sN$?`LKM{?f@ZJYV2yRrYwo8M>GtzRv;
z?tAP3&uc32{GzY!GDh4vqqc3;IS<1{UJJz&-(|eeN!TxT)tuL2x|pu!yR4SiwT8Mj
z{~t`q@UPMS<{_@kb?4sk^$qLWrq-=ZV7=qFW4qC;Yk7s6^*78nz3@7EN#T)J{=Gb(
z=Q5NX`OcsHBWwQ#^XtkxB5$<sXg%cHyKebvrOe_z;q`X!v>z=BdzpVYPo#YI&Bbe1
e=m*XF&+m9l*jQKd(pd%u1_n=8KbLh*2~7Zm!5wM<

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/equations/airy_bip.svg b/doc/sf_and_dist/equations/airy_bip.svg
new file mode 100644
index 000000000..311e43a55
--- /dev/null
+++ b/doc/sf_and_dist/equations/airy_bip.svg
@@ -0,0 +1,2 @@
+<?xml version="1.0" encoding="utf-8"?>
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="89.513978pt" width="208.791270pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -48.741364 208.791270 89.513978"><svg:metadata><svgmath:metrics top="89.5139780043" axis="44.7569890021" baseline="40.7726140021" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.248373, -22.840692)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.272785, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(14.897785, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">0</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.998047" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(44.986718, -26.825067)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(96.421937, -26.825067)"><svg:g transform="translate(4.715322, -1.699453)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text><svg:g transform="translate(4.260000, -10.013109)"><svg:g transform="translate(0.390625, -0.813109)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.390625, 6.219359)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">6</svg:text></svg:g><svg:line stroke-width="0.390625" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.781250" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(0.585938, 11.078493)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.731143" font-family="Times New Roman" font-style="italic" fill="black">Γ</svg:text><svg:g transform="translate(5.961504, -2.828906)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">(</svg:text><svg:g transform="translate(3.253242, 0.000000)"><svg:g transform="translate(0.416016, -1.135723)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.416016, 6.541973)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(8.501289, 0.000000)"><svg:text font-size="14.597164" transform="scale(0.583675, 1)" text-anchor="middle" y="3.485358" x="2.430485" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="18.471895" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(3.717123, 10.977693)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.272785, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(14.897785, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(9.058594, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(44.986718, 6.993318)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(63.030077, 10.977693)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.396231, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 8.311689)"><svg:g transform="translate(4.491105, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -3.356040 L 1.719374 -3.356040 L 3.087811 -0.821898 L 3.031119 -0.453549 L 1.555790 -3.185640 L 1.300190 -3.185640 L 3.020436 0.000000 L 4.027248 -6.541679 L 9.214962 -6.541679" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.340800" fill="none"/></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="10.386837" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(10.972775, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.373047" font-family="Times New Roman" font-style="italic" fill="black">I</svg:text><svg:g transform="translate(5.296875, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(10.128906, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(27.151039, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(36.585281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.373047" font-family="Times New Roman" font-style="italic" fill="black">I</svg:text><svg:g transform="translate(5.296875, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(51.935183, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(70.286746, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(159.561473, 6.993318)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.666992" font-family="Times New Roman" fill="black">;</svg:text></svg:g><svg:g transform="translate(172.495458, 10.977693)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text><svg:g transform="translate(9.696617, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(20.383469, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(26.401281, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text><svg:g transform="translate(5.062500, -11.278051)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 35.175476)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.940430" font-family="Times New Roman" font-style="italic" fill="black">B</svg:text><svg:g transform="translate(7.605469, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="1.666992" font-family="Times New Roman" font-style="italic" fill="black">i</svg:text></svg:g><svg:g transform="translate(12.272785, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.312500" font-family="Times New Roman" fill="black">′</svg:text></svg:g><svg:g transform="translate(14.897785, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(7.434245, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.668945" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g></svg:g><svg:g transform="translate(16.492839, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(44.986718, 31.191101)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(61.354296, 35.175476)"><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(3.396231, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.894951" font-family="Times New Roman" font-style="italic" fill="black">z</svg:text></svg:g><svg:g transform="translate(0.585938, 8.311689)"><svg:g transform="translate(4.491105, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:path stroke-linejoin="miter" d="M 0.000000 -3.356040 L 1.719374 -3.356040 L 3.087811 -0.821898 L 3.031119 -0.453549 L 1.555790 -3.185640 L 1.300190 -3.185640 L 3.020436 0.000000 L 4.027248 -6.541679 L 9.214962 -6.541679" stroke="black" stroke-linecap="butt" stroke-miterlimit="10" stroke-width="0.340800" fill="none"/></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="10.386837" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(10.972775, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="2.402490" font-family="Times New Roman" fill="black">−</svg:text><svg:g transform="translate(5.220996, 0.000000)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(17.025684, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(34.047816, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(43.482058, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.073242" font-family="Times New Roman" font-style="italic" fill="black">J</svg:text><svg:g transform="translate(6.972656, 3.215551)"><svg:g transform="translate(0.416016, -0.865962)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:g transform="translate(0.416016, 6.272212)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">3</svg:text></svg:g><svg:line stroke-width="0.416016" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="4.832031" y2="0.000000" fill="none"/></svg:g></svg:g><svg:g transform="translate(55.286746, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.428711" font-family="Times New Roman" font-style="italic" fill="black">ζ</svg:text></svg:g><svg:g transform="translate(10.359375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(73.638308, -3.984375)"><svg:text font-size="19.702975" transform="scale(0.609045, 1)" text-anchor="middle" y="9.313586" x="3.280622" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/graphs/airy_ai.png b/doc/sf_and_dist/graphs/airy_ai.png
new file mode 100644
index 0000000000000000000000000000000000000000..e7334d2783b06fd31b365a9e1db75df96e7c6372
GIT binary patch
literal 33690
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9@a`U+w>0e>3w9ccj9b6Iz?NokCfr`ns&0wd#h}rLb&!
z-W6N7WYsUax;|)iN7ve|Vq3k|Mv2Enh%D6VZer3>5ahJJIsK&3%&-6cNvQiwihQ@X
z`1!rrPrlaJ{7{~3{e7SE37K=1^FN#ERQ`};ba8QUxsp4BG2!I;b<UH{uKF6)(b3VN
z(HIqzr}O*uD+h)dDVq<SW0=s<(Xk@hAZss!l9G~AkT|o0l9JM*yf#J!K|#Sl^TQAY
zvlAISK<1q_U{Fy~QhJpp!5}0kC|GLD!_e8$(XmUCtpQ};U7i8cenofBmrLFj&*u~u
zoU?qM@blBt!1Z$tli7ZKf8QS-UmLpgs-WP?(`&vmb#z?$@MN<8qtEB<*%{{8R0?&A
z={8-I_;>$+y5F1w6P4XB+_<sgnNVj(2*~fd_Dq^2RP*oWa|xpqjyGl2-`?D8K0Dhy
z`PY}1iR<gX-z|SwwDZE|bpNU0UM@@c*cx1}Jl*@{k~c%c>-GEhnKJyjzW<-7A%l!T
zLc^@n%1S}9-x-7gr>k)|WiwdR|Er0qe!JB`s`tnH`v2U^FH3&2y&hk0%f-d@;pOuA
zt9FJcDP1*SP+6pxdwQC#hOX|>DVo6s1rHoV#Ke+bU0Iotk#Qh8f3N5_+pSx-YUt~?
z-+mibxz)wxRRV*DOYE)v|Gw%o9PqFIb@|%$b^HJQGP|#=^eRsRWdGBmogZ#xuRoZz
zb<v6yE53f!UcX1kY&Ng7S&l<x<<2&36{SmT%nnMgHr=a!Z+qq1wWM!vZk{-IF0a;B
zS(&-``MK8f&kw)4y4o~GQE;N!4OSnQ*su*pX3wABA0Ah^^z8Sd;^OG_JKt`*9TG1s
zIB^=-%8=mT=I{6G<rzMF-~V5>{{Qd$hvT+qU)Otccei-@yvk*u(77Z6vUE~h?bpy9
zck_H^oAG{rc9y&Pto8dn&HZ-2IP~}ZP@1M2z3dZLXU7(B<Sa?}`ThI;|F&soW(a<p
z6}Z^#;o^R~L$9u`{&>Ne-_=H{uVcmPhxf}|t~`~oD&dIUp641DC#SdP!=aAru>}WN
zHFR{2e0+R-W9DTw(Qpr!CA#4FWAXpD<JYUziAFP(;?hl|3eTEeXL#V_p!6y(f=O+W
z-t!w9lV@0!YUS;C*f!((y@JEMH+B}QuUftO;rHK(CQ^mhBGVVHT*(<38L72qT8Bq1
z4@2jQ)0N+Drn|;hUyDpn{QT@}Zd~<`hwY+qf`SwGZD8>kz>H;>y_bRMj-380+1@Dq
z=8ldIlPUA2G0ncZ=+tHjhF1q3CNKZ+g?s(sq^$>2p5=1}hF`z(z`-kO*R|6MN^^IX
z-D{Pwt(l;8K55Isjk9J+y}7?#eEqsArpfv<dLJ%6mc3U+$xC7V_2%VrdxX8^ercac
zEB&|B-{se{&p#Db{PAIHkox^%asP&lk4aaqURAc$W##`<w(y#_(ju0u%*=zE?Ei3i
zi{I~9vP5O=bY~Z<4M|t)3s)_Qx|+U;(<M1Pwp7%tb`P)Zr|QhTBA_Bk4O@{^Sn*=v
z`46YG?`Q4hQBv}}!Q$kia{1NO-yfgb*Yj<@*}<*<ru)vFl(o}cTvWJ>8(dtBa&DD~
z?EiVzE$2=|i?^O+$D>F6TjGQSCuZ<4n3g>_!1$;7t9OCfM-_oZ=N?^IsU{-2xB2So
z=Sg>V)U1gxl$~E!#gu)mX8qSo9UU%-3@bKn+GJF-uU7ibJF&IXom`Y^zg!ILk)GZ^
z)A%<tgOO3rkK6b4+zLOs<%+wxs0cA1D0{d6e;tp60mIInJ2kYloP2$Kue_eFAKzz~
ze5~Zh(-JFJ+x%BoR!00g;+2x}H6ZDy%aSJDXuk*U_F6fgZ_Tk}epphqvAVp~ZMBk;
zP`|H&;=Jm2mNuWy7*{;*H4g{~Xs~{_gZX-Fx$L#I(c&L%)&1r;L`6xx+xPpO+4|_U
z*Ie|ccbIHSJ<VzJ>ji6WoUueh<Yu;nx3_|NBquLFd#IzsC5b`e(a-1ek1ulVHpslB
z!f;^z|3B$GayAmn{pLEIpJ%JQZ~cM=44c!=24&B5S)$l}xcBex)rOft$M*}TotJBv
zs$Kq&zkbG&gQq$=jwEwh9J#l*+OX`+jce=K`D8#*En`uj@anggmez*E!)$Nv>=f43
zy>r_A%GBK3WkTumZZc<P%5MH+oc`^2pKR)i)y0_`jFgl<N-+F8@U&>*wrygXnwq(B
z=TDq)aCLoRYkTtK$rbC?9jpC*xBayKewn@1-;e$J`dWBzjMAkO({$AhQoVj`-o1I#
zB!jvdJG&nbHtgzFQkvAk_<;XRnz4_XaE)F3?CX2u@~`}@`F_9Ne&5e$(m6LbvAXxm
z9X((FulP>I<KDperH_tqzPYz|_t)$HYO5c9-7)otVTZ;+CdP!sBk#}8G!}TjKYrDt
zu8xi+$qYZ3C!cKj^QY#@wQJk<J^NY}7#`lf$EHwvSFfA$x}DFYrc9l>aNRn+N2UEX
zpE!>7$=?3;`jdD1;$4e$-pz095IX((>*LMm{T{m8bIoUDVPbr+t8}RVizq1N2r?fK
zcs{pW&hE#9=4<P>=il#JvP7jv&Q^-y!j&s6rLV6o+_Y)a*ICb=Ju~|bDy@o&iYCmQ
zDf!V-tee$r_S&!0uV%F#ObGa~Tv2K1+nd3iUrMxpeLvq(;k$vk;`+Lxt<zjxR3vvd
zIO{}h;V@1+<KX7TR#aU4@rbbhf*m_{l*T`psO)Y~{Viur<Yu<%aaEcO4|<Hx9e8td
zvtim92^sr38Grk~CUUi3F0MFV`DCK|hZD;ETk2wqUP$Qe`myN9-vpN>9T89C6%6>&
zj`jSD*#6GoSnuiZ%v2YbO9spmNuQpays@KDdDg61AFhVSC%(M2wBkV{d({5<vuAf#
zzuznF+|HL<`*!E^dCp;BV%zfWaxK5yS$?mQegB`Q`dcIH1XXXGo12<=eE$~n%pm`q
z`*lIBqJn}a5A!5g3#<DbInpV7xK7{PT-<xQUhd~xAV*h!%MlH8bBX%>@3+;TAIF`O
z;>;7B?BpsEW^-vPDNSmZbWl>7$S1q%_<_cW-~Y4r%FS(GrKRpSFDE21)WzkJA%lvN
z(88TJn?HS0<B^frc~JXAnsMTj6LL3pPVQB3S>g|BG`VQ#u66I1JL%!OwPRP^p%$h$
zcTRrv1528I`}KN#@~xkf14Ga8K6a@pdl6vE#@iM9kJsvV4qJoEl6W2lQ?uG%B{qMz
z*DDzBZolTOxJYB)|9yTTKg~5JFs5+M==jpfxZv2P&6^Etj?6TOR+2Y&cey2en?cB=
zD23lbMo-4}mB)is9UV_V?K+i13!N_+HHdW!E_Q!z$nD{>>j=Yy4iA=<k`4+6{1bjN
zbb9oI3fH3w9F2Mp9Gj1%GccAh2~Vs8d9>@{m6dKBO$~<*nRvdRZLp9bzUH8if#6Gi
zW`|zOxqcy`VTay-2Nls>4=yaM`tp80W3%I}-)=o89D^sbtNVR$5m34$&ekB6J(oG+
zm}P@Ym1qXT#BKli8GO{3+jveM+E;s(GeT5wVhs<2>9@=C|B1xEx9`{!SGy&SOVIVh
z-|wZ9KrtY3v6)dp@FgF!gVG`iCfNf;%m-xN+zwy*p{t|g5vZx4!M0O1K|zASh}pyC
z*CB=p9U5&F#tpx}U)R{9q_pS<s9D>!2ohyCB@Y~I-W(AB-pSQ<^C4|zrAhsa3W9+m
z?fljgrcdvgBGSF)d$f+*oI*FX(+6CZX!9_bhDAkneZLpmET+Dh*`=!FQ;KrcSFhgJ
za(CE0T&fN;1SGTb$sEvL9pALMvpK2r%ZfE?I9XXW3-5v*&C7hC%q;It2P?POgIBB9
zAG_>t&+91Qvj6*O{ryKC9qoSj{kQA>^lNJ(e_VeRKJluu|GA=0jf1C7&lcriu;iZ5
z@uih9p~H8!S>nAtl@ew-63@=f?VhR~p7in2(M9*FpPUekDLSbdu`#K2$%2U;U)HW!
z!};^4R|-UHGh;%B`urN9?f0s*r|CpCN$2fgTphOdko~`p{3a$QF17KswYDGwXXowm
zTsl=~V$>83Mt<2@t*5-yv$CQ@qC^D)Ya|%jZfwhyUgkIV)~~NWK0bc<wd&*5@Oamn
z{^O4ihK9$s&j0g7eaE+3*;gaf1Xr%uvxk$F^<?2)WzCa4jLb$G>g_?n$j`%2|KMv?
zU|?Y5nKPFU$N8!W8yOo11_la#tlfU6h?|R>yYRg2_Z1s`l!9gosU|dla*}@9TJZ(q
zcJuk`_RF(1FFgBNZ8B%vdh<8cVQV59o!j{m54Z77nim=z%-nwX;;*lrkC#9A+*;2j
zn7Mk5&ObGQ22h&eHg2%ra5Lw`$&-%3!NIeyzkc;<!gTR{&gIAZWN&QGmuKUb>-qQh
zck;6{GZ`8jo7o;76_4-vvF7*t{qoFgJQ;sYYhQ_kOr0C@u3b^d^+yfUs?~G5SQ-wu
zKL@q!b{*tN=m=cwmUz5Rc7|ax8^eMnOIY%@OCN6IWoF=LVwirKb@f%Q#TPq{%h${F
z_AY<^ed?4c3D3^Vys@J&`N)Ea9ajBaU1<?IZYgQE9__pS;o(gi;Tatz&5{QMxW)C3
ze0qBN<HL6Or1SG^HT3k3?Wz1cVg7u6h8z3q?cbDHgIezl4*hbr7xvfxzZSo@>MIk&
zm-qMOGcz*<=YO8Q{|~F*^37kbhyUK^9Jk)C^FL#!htSe*{}~&39&AkJGcl_Y*(om=
zXfuP6$FTliO-Ok7<8#*UTMj=wz$zZoAgUd<rOsYel{I*|pR1pr-;M9=`|sDuCswCz
zmQ4Hn^8XjJ*}BiFJ3ML|`4Uo@4s0>e=Hk8_5EQif#NUpNM+X@;%zgAINkm+{{cqg<
zy1yGLKR@euFKdwCaOJ&l;B%o949Cow)UJGZc=N}%Xi$-7JFTI!Ln$DMqh!Uy!^I!o
zZU<$pTgeO_E+UOW&l%dK44Xia$;|Aabm<DO`I@8t^}qIAJI&$!Q>cK?`+&<5ZczDg
zuloJM7pG1K1V^s>8q{I(@nO6BhGh4dAayT!9(;IsQ$x3u!9cUjUrEVQf*~vC%nZXH
zXBXX`Fl*kzuR$Fl+w1F1rKIlsc(*$$w$DAVia#MQ&*;+SwG34nFfD5~Y!G-px1Mp$
zHkGy0otEt4x3_7MH2$?Xet*fEo5DZO<gV4QWH-q8@gaxdXV<;S9UfXB-^~Om>(+bK
zUikRa$EVYO-C}!K_B$Z@_M!|n0fsi-(@Y?5Nr8x#>#vVLJ9|8e`9SRMFH;$H^z+@k
zx>#4P6mxxVofBckASdeSax00!!)4Zujf;6^&h)f++~d<DJA3(Vo&}d=4>&rvr!_Jv
z2xj(z2&IUBtPO>aKW)s9H;vJoe{8jt@5$r`PORS;o*jHIF0$WTaAE`xL#K!ELdJx;
zI-{cE$sf;}hf1w~wPll0s`~*JQL$xAA0EHB$aeI-uZxNpvqP`#|39B4tXAls@|U?<
zrRlOtkR{>ww_uC+dk$T@{$(4#fuQUGh6Do!2UR|q2M!rZm-v_+dSlD)mfqO-TKdV?
zH)}zm92|X{ssDKUJlo*t_{+EL4!BHhVAlF@x4e{dm$_hI4iAHA+SaIv^XBn2Puwqh
zr8XqYOxgN2-{g}QenlxTub9se@KW(Yt|7CB%dMm<j#qj??HNYqd9AnC=6!Z`bv6F<
z=~mf|KI!T0w$)k>KfhdTsdPt5bdR-{mjr{*#4-s6q0(ekRa1+a9dhw?E8pGQeab7n
z{lTjI`y~-NZZejS0!no!Ub(VGL0vsi{Y!`ugNl-`A%n`RV_x2`85yFt&kOjvQ&jZq
ziL+bFD{SrUS*K1tyK0^4q*=4XQc_j*7<BaW+YUeUyYRQOV^K1L$Ccix)2=PvU?6&X
z+uV?^J13r6ZCiCCF!X5%)Dmm!K*j~^wZE1;JkU6c<?j3r4J)<=snsi29t1Zw4TK$D
zY3r^%ZhD>P@U^wC*czrzoyhE9o5C>HPd_SZ4<`>pqoVVs4{x`FB2gNY0WP}BKfD%Q
z*SAaRFVBIc?-p;_BKP^(T*mgpt&82S-mVtcU@YfhC@!8{I+1bB+T6ywd2T_IEECU5
zSebN7Iw)Q8dGxRB^%78JH9fA1v$wZ*hFPvu-PhIe2NMij_SBu8rd#p%>-CR!%kLjd
z+x+klxBii{=J$CfpHz8O3F@%9_0DeT*4yW?Qohkc#F3#-rZC~d10A0^H-w|N&vUuI
z@8v2R>lk5<1@naplD_|E<&m4y>2GH_^+LLUpz9%?gbwVLT;ToB$L;?K+Rf*8b#(<f
z=-ux3b~=%pT$YLopDh2BqTJ)g%*7RCP+6oO`km43HgiPe%6<leiBIDjKz<T4Zcv<8
z^U3p0)$6ru8Si{}c-S!amWj=W1I!-Y-rT?EmA<}qFl+0!y0--u8`927g<kWHy}b8(
z-ogHQ8<xfH&(*$IE?xTd#eI8bHs*qJmbQie|K1k*wI^We)Q7tpii_X=_!9i~JHxeW
zYIY1VMk?I*Ys0zs$2VM**m=sqWeUd`Tvexk#)t6G(AMzyT2WV5SI$`V(%gQVP0apw
zKT{9Q4~~lJZ)7%RV0b>~GWYKC@B=TusQuYlx4+@ls}rgZ-c4eBb5)yFtXr_1|8?>^
zMZr>i<hu3Dwd+36x>c~+<K2^!lP6A}4(=aqzh76aG~FvUB6%^p-*WNw`>Ggtc{|_o
z=<BXM-oV(%u)&?*`q%gK2hPn+<*Zc`;8@3?U~L`479j7dkoAU<rD37-=14X*C0_%E
zKaJ;~H{XB%{=$buqnQuB9y`}%^Yh7M&@flG`TZK<^1G$sSF-2&slR&lDyrU6hL5AJ
zKIZlEbqg0Ql6?6x%x6YGL;e5Xw_EI9e|T8MBUAB9-X?wSRp+T2RYXP4zPNa}uV8Oz
zRVGv5Viq2T!)>X>B0PebO^grtbIhcRii$2=xpL*%*Im1;o;-bewB~;cr*Oeh(eQ+u
zn^Ge-Cb8D+JCVNn-$VX-hp@1)*XuVQ?{hi2@^RsRo+ayiXZLB<olht}a;P=^;mvgA
zeA@u03{DA#O`9i2Z7%K<$z)Ry;9z+DD(b=4tl#{L95{C*w*_S$ZhxNe|KF<?`}U3%
zwrmZGZoN{iveso=>SBX}n6}^UO+4Jj$iU+0;O))*Cva0~Z*Onl@nZqkKOAIt-;j7%
z@aTJK9)|UMiVXPV)*O9zx6^vD`4$!)7OzcPw|4R~D4%6uY3SjRK9i=rYPInGz6>VS
zgy=)_i=WN3-B7Nd-XJvbmjpvw#Et^RY5MVf{PuqYs=vK)EG#s9c6N6ApFcGW2mby2
zow)t>$9vW989C-WGR(fF^XIw!|AXfDYnnk(;XO^~V6XW-iBi4?^Z$KOpJP?J>g)As
zZ{roVr!Um9SJr%dkbV2&b$&k;mM&T(`SYiyhnG?EzdwRMj@$1G`y<Kl;Ny?NKNZfi
zg$lx^`A+3YSR!cP*l4t2+uQ@DrhcJb2h!)wY~EWvlTk(KYax$M$Is8t7w_67RerBh
zU51ZcZ^r|sH4z&Zef_PesR<fVD=I3A+An9E#v@n##!$w(jOXXipFe({ub11*siLd9
z_H2Zt`(}2x#XAmOT(TE5>QVpSy6w-O6OKJG3lCmg6Z!Y!gXY_!^=u3>*4G-=tWjCA
zEGjDg^eHc=+}uj1dE#1^1YRiEmM~qvwkt%FkzZ;G=k(L<!s=3i5i@3ecrGZ&YRHhY
ze8&!nqeqV>?!Uf1-ahBvo}FK_XP<3rm#>RhI(1^m)Tw80?A<LS9)HLG;%~bj56XIE
zXHTDy6Y1(2oLw+w>eQB9R?{DyXK4EU-{|(9X>;c;iQ?Q5zW&6)J~^w#tEU*Gdf9m7
z=k@NbUJa^hRz)x^(|f)3y4Qw+hgPodcV>sPZp*Q3wEtIF<ivE~)2GXl2hR9JH!&aR
zF<YOSnt7jv>BVB<h_!|W4hixP_SNbz3s2l7!4NckYhCTiM`v07zyF_mTz7lV!3B;p
zIZrW|ZJ##H*eGYkdjAlHi0jK3Svb-dgg@^I*!Yd%*)z4pn}T-RHq`BJ_*FGsOVUAM
z2mb_6b6StBVad+*`&NbQ`SRl9kBym^4Nc6e9~8ODom6&pZkEp9_fs}+f9)ZD<=`pj
zgId|#XU_C2u-aR&dun9;3g>pKX${QP3|CJuSRIyQ7GF}zwqe~l*5-o^Jv~Rt8JQ29
zm}q;0!^ve;GQ*0E{B}PWxW)g7lwO@0rSEF&>iYh{)9K%}tIn^D_FoXbK14-5TIBSV
zt5>!h$TL^Ax0k$m)3d<hPS^R>+`J6I!MX-Bc{oop&9k|ALy_b3DX*r(51Y=bYy8_2
zkhH5|>lub?SGFh^UluD1C{+Tr!J`rwR%|prXTfa0?^BkF>T;Dok-fcgTehhDTNA$W
z)vKrtb$=6G-|wvZn|Nl%#rTUpa}PgstEy7ao-!w=@oZX<N%FJr+$&aP-Bz4EapH{H
zhOb}smMo9Hy=U6Q#O8wu9w#bhE6n$I@b&$o_ux)Uu5m-wTqdC_`|H{E+&d5<r=+yi
zfZ@uG21e$BlXogTHfh@jE!i9YC&_l2?r)oi=O?b(cC8gu>_ok~v*DpZ+L;&2U%V9K
zbHBa7^W|jYRjcP3Nb%+#>sMJNxMbhGy9<wG8nDcpexkM^G}JFbXW5FUSLJNCyk!b|
zEiyr&nNh;9=`%y8M=TG+?unN!Rk<=v+kW4!<Ct4NlQz>FKYbfH`A?rGZ%jSS>H01*
z@@7x|zLkfzWY$icJ9kNha>wC|W*Mi>ZPS)wVDmeXQSFwOmKNmXb)Yd}Te5)I3l_ha
z52Al07oR+PwTv%8fgwbnnFG{w50Ym-kmu6LaN*^bN1smLKU92Pv)IWsH<$a;r8P5*
z(-$PAKH#^rXgWE$T2b}rq72R*wKqdv@+9ooTiB_^$bRbPHNN%gyM%XaGWuj#;234z
zc;$*ks3n`;m6_?!3gi_8S9UQbm|wi|#L?BY_)hgT89sA{gri;hBAH?<Ru?O3YjYZ>
ze+$=P`14}%;vFv*9r*Bkj?B|dB@3$=7@sm9xFFf!*r~y2ZeIQ1>#xJp5{2(_%B*H&
z;b3Xd)r~VT)tsC<&1-G2gA=Hwn3c?M!&k;GhM%F3U5A%9Z^_cgiF0xeM(5Xxf8Ujr
z%`7|p^0Kc-|NXtHq2Is%_vS^5Bx`@M^xb;xQ_XOg)qUp7Q|Fo1tS>*DWqL5}b;X|r
zm+XV9H?}!2H(bqfs@fI0*)L(MA0ww}k&1OABz`(CU8+)1o%#4*0Y95#`5i;Xe%o!v
z?@F&;-8o_A%$6x4+{=74kF@c&Ki-#a;KBOgu$+VH?uOg!4X37RDNk>h%6meFFZ_sF
zk4rj3@>vF+OPhGsJkwNgJXpU$#`aaf*PSj`Y7H5#+<0|$wPE6!nJa8cZ62Av-}l>A
zOfN?Mda;-H>%wc1wvYZ5<Y#b9aeRJWzR$V+)yJFZ%OCBEU%(>6;g)vxRsYx5-j8?1
z7xXS?c2M;`u#V4H!E2t0kOk|Kw-yT=*e<NSVchURIiYFOrW{UQhGxckov1RV)wXPE
z8CO=s)O-#7K9}9g<y8{Hij9?@pFMnAeqGsmy}~2Y@AvofW?z@<dJSqcN!Z)PPqb}#
z`7$hGt=gYI&(k0Ne7?W)bzP%S!GptPcXrggxhedgJ>fS`!lG{sX{k4b<}sc*<KyMP
zW>CY-v7jcsxVo|4p{2e|L)W@->kB5fhKq|oi~RiT@1nxS?9jV(*|J3&%JXOVJlk;p
z|A)iMH+FBgdbd$~>C&$f)@Jf?>*aZQKN)*1JQ#X^-^;@EOeV>N4gpiArS)d#KD@Rf
zg<*xOc!AO^hgYu`Pi+vM%~)a)vv$Av#f(^{YibN<QW-p4RwXj5DCW2QBH7h_eBsKI
z%!+->ZacTXGOQ?2yL9>S?*{&}a!Z#)JmT}o&h~%5-OIQ4f1Sf^oynhK4=iL{@Tr*L
z@LR@^U7RXmYz7mP6P%hqXA~7rHqB<@{A;{&nFB+_!e7OmE2@(iRwU1_ujATX9{!-u
zTJ6Al@e6l!>@BQncE~Zar5u^Nl}lD(&a5og<m4L3-4}QgvR0YCyC`3`zhRl0Khtan
zA#*mjvpfkq6fZP<N`3on5$pVgyOP-oo}7@gC|MD=`J=hZmAwWGS2n88`ysUd-`9vQ
zFB02t=1iF@yLw&OqMbLp@9n)@XYtap?t;*)gPy)ykNiy(m0=d%6Yt$^zV2t!L7&X5
zS1%bhtUS5+gkiDlY=<e_pq_`6)SVOO{c9L*{BxNc(5RR2*0{m8>V_!youwIh-wr(e
zlqtlZrXFojkifR@XWM6nPK}Qe46kl{eB3Kxt|#xHU@>X8{kkn%<Z6E{IhbSiui#R%
zk!pgf*S3YR3lA>Powp{*xmo(;NwFC|ji0Z)Dch{{IKSaTa>A?Eu^)avmhXrSyx6nF
zM0?VtTklwXT{tbG#0&P++a+<9O*}rSV}5kctXX0z>d^^X%jQg6!DiMZFfmGkA#2UX
zje_cZ^6lrJzx}XxnHqmkkPZVAuTT;5;!Bqteu_6JNglY&nD9sS!GXHf4h{*MXFfVr
z!qljst9$m+Gt;F;rEl3CmoLAaVBj#3Cw7Ujk&$t3fyER~qvl)xWfpGQH0AV+w)(7$
zEF0KbfU@KF=NDYMymsyKb1O6pxH^8_+^_JCSp`y6%rea`xOr#hij^9#KkWU+m|!D$
zAb~;RzubXsstKyb4GtSNy3Evjs-XIf@z-A_DQVl>P2p_Le;7*xmM|Fnuu<K$xcSv<
z<>?K<K}<K-yG(67I<4XI<y<M&2HjQjnPs}>9&lMA#@6sQ=gtm6ZZVw$SHt6bm(Q=0
za_YHu`|IoLkInc0<b8H-Zg=&&o$S_SZzg=%^LpKGKI`)Lu6gJ0$?g-EVqn{p`>AOy
z$YHAcE(pbWb#1C<X#CN9s(`UgXzqc72}^39`K-L`z~sEZnyo=?GULjXVXog9+sr<-
zOkUwOVVN5LpE}17PKybQA^TZ$$^uFk^~lX_U%ziv&+5nXJ3M&U8WhcPZ?#l@ewKJ+
zL*fkUa=oy1F`Y-d#ocSq+kU^py!mF&qD4v;bN%L&->bZ_t8}%}>&)4VJ^B0#f>a+|
z_>`En%5>ekl>PAyhaYAc7b)NKd*C7IpxSr9+jr}M3=@sIe1#j8QvW(kmP$J^6*DNO
zKNPykap}T?wzFwXM}>Z`mtE_1ptLmizvH59cD0uhHcA9WMXkRn)v=<Q!@hRM?5a;E
z)eB#*-JW!Ek}5;P!^7>#x3*-0CL<<Hn<n<nHhNo5<JGEPhqvt6Bja!TRb-jZOrh^p
zQqp(d8a3RS-XJaI*B`-ock}c)GS%_n)nC8r&G2zsvTR;mz5?@#8qSDLo`fA|rUt1#
zSf=Jb`#;}8rsD@SB^liEk9dSAcidnTPzYe+OXIoCez#M^YMO`kVmH=rjC?XP7QVFV
zSdpE~W^iO%?rnq8S68mBKi)6Tzy5mn`hCB&9#uOv+cOmGj47~qWPjoAbKwU?KX1Kd
zoH9>RnB~C<LHF4_2{o|?a-}&QNwNlqU;pURRpE8lVGD!7zDa3IewKQrGB`K?{bpn|
z<t&3+HWT9%?ksD&@EB$efgi=G1{%A+2lA}-KEUvuQD~wSXd3SI*F}pKG0mJgbM5+>
zK58jxX^R#)#f0BG*v!5$@2-_j#0G_TUs;-0U6ypHoVjtbx^$w6R6xK4CWlU*gxflP
zHjL3ba=aHAHC(;=aeBky)b&%WcvZICxj*mHb4GV-E<TSOwg4Yy4hD%{wk1m<LiCxl
zW0}|*43j@?$PVAREL&mGx_-t7{55v+f9mXc+O|Dan|zXG{r1Nl)4pkGYa3R7%ZaJ|
zdUeOAQ`(Q?{DUX6dwM>*R#{fGyCFL(YQp5=s{ENkj0rE=D?rXr-YztmvB%z{drQ9G
zO0@|u7#9?&K6v1%xzVVhlY>Ed>P2PF5~kI+ITp1GefaT_^~WP_wg#6e5j+g_37c<D
zm^`_8*|KG3>#twEs;IB8|El`*>C=YA&wPAl8nK?Y`<-(pT{muz1Y7gMuh%a))&|x+
z%9x#fi=Cy2dGWI}{z;Sl^S|~yKfHJ6P3HOj8R1NRE^GlW^%9nP9e8Ne;5D^DnZ3bl
zT7xW~ISZrVt_I;?rfHKHS+-=dTy$ozsHrepwK_T=?3&2$BqgPp5)5q;rdc7g4fRx2
zRSS0C1x*kzI0&$8*|O!p`|sQ1iXR+c1UX7PwnT7V{lCf?KBwj=T(D!9V$ESCz%Xy0
ze_5H3l+>LM6@LQniOxIxu<d3}%iTJw1wH9`@xKKP918psZB!G$b<K8mg9|J|b{0WK
z%r6RdBy69(xa^VIDi)dS_lea}XPB-WmUGyAvm<bE(M(pAMJ-7T5=jpawMOi#v9$a1
z!THV2&Fn{y9-U#HFZby)^YM*u@9&o{+b#Qk?{_(d1>3fXO;-0m_TXT%Vd^Q7J%7L5
zu6Vt6`-f}M`QZ7|;&;1V>%F<ZfB)C(w|Hkyn0$ZpSyNf#hEK;1Sj@d=CVAj;bKTPV
z1MPf`e6is+k`7zF4xD<!cx4%<%Sl6nM!p9x93zyDAMiNOuqu}6S{=UvLyz?I;|voz
zgu0RwoX*U*m%n=T>W<IntREIw6dYs~PdM5oy7s=mr{}>dD}yIap3JOp!NMr(ipG{L
zTONEoE}vh#UQpR>OQr_r)alc&FI$tdW!Zt8yx$My?U*%|v%JZjypfryxh^|9`p`TZ
zLEjgK1&$xjyzQRCXjAG{_fmUf?15V*jT+HReReET9(NR86x7!(dbv(DL16>`hq>i^
zpk)lN4oNU<3yz8DdGzSfhWoFtua`H=zjx<XX<lC5?DbQZgs^R><&>Bpzoq4L)6vT;
zLE+Dx*2k@U`%e7+&qIw28y-g<=<SuOu&E1l?l@d%ap%R|-H&xVRJ{*mnKT}G#lXf?
zZznX7vBcueq;of~E@F{cXXwfO_}J6LmzQ)wD@1k~Olv6h+G*QxkB>1y;jpr82Iuzu
zdh>(|b`*yTUt|%|sXi{e;_7vGJx1+~@#{7k-cop>;yT+QX?jEMto}wuCP@d==L}p<
z5BB%V88s-oe{)D(3Yrt0V!*>tsud%?VUFX4x8E6<4)XNh;YrwW@a!k!hPUQ-v?nu$
z)Wvu&v2Bo)G^^PAZ^wC;zBs0BT4wA9K?=9ORi2t>BcxKx)3d9ZL6%RP#qmz$(ayB3
zvkZz-_}?+BENZ!!%6a4U*QD3i)`BLI`(&-#UcJg%vV8gC@bz&P|Nndjjrggkd*9xF
z?WV>}R+&8h1$%fBcGxzEg@m5uUZeDuF~o|QgTd1BqiK^1SDcQRvW{5t6$Zbah~@>a
zUr#;RVkz@(hU$YWA=-2N);~JFp;i05`{Ze9u9cOWlg{@qU3ac^i%ItDH@<6Gr5*Kl
zrYr!>*XntMOFC@7-K##Yf~ofRx1(2927mnZdi~;6tGH~dzqMR`dE{8Hbm7mZ(-$vT
zz)*g_w)~3U?Q@Un|NoZH)Bb1rDtq;<J@@u$hupMn`1EaU>uaXIbRM4{mJOd~do@Hz
z9{9m@z@stPtLx9>4-5yMemeO2>+u&%VMfdnwhTP$l<%!cs}4HH#CGLA^NMysgN4U>
zPahYLpOU$kN9om~lF5uVH9rixy1F*x-?zI{b~|^+!#3%HW0L75JJu~)#Pt8)_x&F~
z9Oi$#bb8#O)$8|lc}`Z#+>n$iA|jIT$a3<>pXc;%?UB=Cmf#UNllHN&x_I+;=WBWf
zVy;!!^aNuM$R0m%f?vZ{&OSzO{wmc3g@2&-BXcvOEYsHoJv`Dja`to1^~v51Vr9Dd
zLN#IX$%Z8=#!}MO?|$}tzgZ>6ym-2xf#c(2PeJ2S*)aFkJelY|Va}YMz180z`Pcsn
zzVU#cqbDG8ONQXL_xJl(1}}ef&iZ{w<<e79RwWwi_P(pS5qzucFdG~5d_In#ARPk<
z1xs#;8_X+wggtf`W$Y<tIGoDx^xpb~2k%z3<y3#{6Y0EWv(SZM#vGX+e|e9m87pd@
zT;rkKF@r}zK<32S8n%G*>Wwc_S$r<MxVUr0ii|X64nftHJf;JnR?Oix-WS)`&tLJ{
z*x2~vqi+4OUknD5zDYVPzS!_2<>kS!--{nG{7g<bRNHVm_f|&c$3;tzN+<F!*u(!f
zgVC*M6YJTtpO~cf$2%k^KlzlphcRJ`;sr;qsf|bH9TW7=w7-|mzOq(q!#$=0OH_<O
z(YSp6ybD#DE>~Dzsxi#5ELK|+_VVd6Z~eU{jH@rk?O4{Z#pGqOAye}L>okU^<&4_K
zY|GZ2Yh9vZJZaJ`w&g2VhW)5vii+AZ>Aj>bLyx*gb_U0s`LjE!nJ-E^G(GuquRS<k
zem5se$A6b;1y=5C0ru4lj1TS<bALRketc^jn_#KqE=~sLzwhh+AAWSSJ1{=}{=@3`
z`+n<*=|(L%xax|ip2md9vcXo&5_$X!?l2g{Y*USRHLdu3M)jFVlh0=4O_K{@dp~<t
zR_6^_sd_epG6sqF#!W}k9!}9?w4NLHqo!%yd8TW(<s29+-tW1`!_cXrSR%<VZORl-
zk!<n%&E}2e@9&x2w=R7pQug-N(u=3A2wO61ymhv`1MWXRotAUBw}J7(EgnVnA01N}
zr$jULmDbD>l04wyyr6js*NG$V7(;fkyeZg`xOG;-)>$t5-QPN1sM2O+Zsd7zJwAM8
zof4N|Y3(i^2F8RxKR$viG|arDvgg~a>?nQr(uc+km%iU-^<(0!7uyi>aFzp8W78g<
zgeA(`pRi56`0UI{UaiI(%hOi`GEMt^f2Zw7)r8b};woGJaI^e7`1mW^uK8CN92Y9^
z>yveEOG$hk2I>%`zBFU-@$)-&T7Q2JyIcjs=jZ2-zpwjl{iDWi?ewKPuE*EQUOqR!
zXVs_4xpDnd7^hrjxl~u;@!<>CO395Lst=}3bEx$1@{m06!1gJN{6^!3Pu>SQ&oFdl
zG6n8uk-2Z<w(~r1>Sk7>wyf0shh%+Mu<I}j2P(ZVW8jI}Q(<WL;{o%Y4~MvCSQe|T
zTD2-^|4QMRcC}XX{@u2pF!S!>v#%$9WAMsndTGINE6em?ijl{;H5M}KHmE*$P_>j}
zitS-`mZHu68+SE4O=noluAh~{FqPv(jGlaq-h8##14Tv+4ZAioe4W9_(!{7>+~BfA
z=Pr8#gF)%5keZK2#X(D3ZNJ}H{Iy7A>fE`#50%fg+`RPduwfBfz&V)%eTSRhmTg|b
z5Fo&Gmg{XZ`{IiXyYH^?$h7i!mod}jEn`opS?FpOnS2Hbo+U@lF@|hnky+g%*EwtM
zfvOxP#)i-5w2wTWKfmep)vsC#E=y!%*&1qpeR)~1%l-Ymy&pdwmw!AhI<M10WtVoK
z9`lWjoGc7)$}&|ig1at?IUf|3r@SsH)A60ZFJ8&0A?<D&gS51Ay0i0q!F;!M`|JX;
z#EP%2y`-A(Q_|sU8sjUF{$JmG-Q(hn%HBNKSm3fm=B^B@c-FNwkuyxQ!`iRsnn{PP
zi&=TF>&nyb+yz#9Wt*6meq&&|WZb~Zn|C8eEkZ~3|5=568{a3%XP>ai^YZ3>c{Nq)
zTXm!3g-_oY+HU`r@LJ20u%~%}EZ_7MY!e=QK6QGkb)(Wgp$$=z4z+9z2VT}TJf9c6
z;%iXHitY=(Y#Wv=ak={aWu(E3jCdtq->GI|hhKj^{P?5$2?j52hQ+;36DM!vHlMfb
z?cXoKOnssYR&HiD_$O45z|ylr!N*=Tp)?KD^OWJMeaFbs@bdESq}SIbZ`4;&67n=>
ze9$GTU2r>h`@y$j|EK>wHC4OtwC;A5g3wzTS)UH186V8a`+Zxvlt01X0QdImdX_hN
zmIwb~ui2tAV-ABxP@0g3k9dKN>I09|FA7_CH9Y1$Ati0QXmi0YO~%!iS%i3up0cdW
znqj%w{@?fg$sa2IMCrG7?Bck~(hweBYZ_PgGqp$7TI~Ja?{QZq>d&wJCb`Uie&79n
z-?sm_dA@GhBdw{=%XU93uu%Bn|Np3*rn1NlW{rQ&J9pmXo_&^O@y5sV^j}III3fR_
zXqMTQlMJV{8O=>g-z<4o@%{*3Q`jO-7oTN@Un)=WHHn!w?6Te3=6L<;Rt4L;V&DFY
z+P=7J&D+|#^2WB_NC%~$w!Ci)aRmoiZ){HIulxV|{^L!j^_=_VYzt1RPEWY7!12Y^
z)#9sGtt$BOA+hGeL3RyI&4XuV8gEQK&etPj8T5MT@zk%cu10J~U|h59^3vrV@>hb4
z8!m3jDcike@x?`{3{R(UC%<L1soWHJ=`T}u&zy%|e%lVb{Nf<Mw7l2j;+;7+gf>LE
zAN1s8m@3cm)^Wbw%SrdAPg{0Q&cXKmf9_pB9{szq;i17f`~BO&tq=!uNe6}(H#e)t
zRXk*UbAP}5_WO0#ee(8wpb1{k<dE@so96ZV|4F&Jy588B%zkZc^z;c2)~{K^qrc|^
z6R2;#e*eFyFW?oMg^%4%p5OiPm~`QT--}P^zq$P@Y70Yvmzl~Po&yTI?<!d`OH}eN
zn8TBB+_=mCzP_QPgJZ*zP2~YwCYm0sE^o7JxWwe})cZiyJ?0ydOb0;AA$X<vz?HmG
z$z(<z(~1uXf8LevKMX1YL+4k2c;M(W*GhD;Td$L&Bjdjx$L$|obeBKc#LBI-@A&Jl
zk1i~9-tqljb>W{Mg)tQmTMO4K7jZ`1y0^o_n1Qh}_CQt|!&E!&8%c(Ta?FnDJa1E8
z#&SopuW51|Q`k2Zft}S1-d<TE(e5f$vP`mBx3<`6Xhk)Hrt#BXSFd$hQorjIL)P1k
z$K?+1d_J#xYxeb|tE)mQzTHeOydGQbdbfW^;$b!sQPGE!{p|vCWG5OoTzbafmK`@i
ziouOrPG~cGKpumH<pEE>X<^^^UTLX5$dG*a?MYgq^2Og05_|a?`KC@wJKDm@`s2f4
zWpFZQxSPTt%g1i_>xJ^1>UTRoRM=P)Ja9OYZES1|T4Q<i`i8Q%Q8s@*99|oLex@<|
z)TvW%?5#FG)-Nyr&9?a2nS*mIi$7cm_J3&q|7X9_>yCMhQ=*vo{zvO<<+iB0zK(V4
z)=OzuEazS{YB)8$f$`^Asf+)t+1^X%vl(1d$WT3YAS06L+HZ*&x1z*1ZTd1lboY-(
z4w5@oWUK(CAwNHJM$iIK@GR@&W4%BA{eJ)Pbo@V~M_a*bQvdx(cAc-!!Q?m3rn9N3
z>Du)-W!6SUMgd{V-m(09;j3_ISHs(~RHKHAMrE3sVlvj(6n@1uZgoB9c2bi0@*NqA
zl`2sT8sBXa3{?~6`!}3^+I%)`Qfd9xSq@y>M_Da3H5+Xg+09pY^<+ZC7dy6P#wiSq
z4$3FCUf;L+t5L@a?hC#Q6~`pg6K-$Il`u?VQS+PA(XGGF;?Y)5&r|=s_by$^nzvm#
zEc-UU=I*<FZETqbefKQtZT$F~_2SY!88fw4#vV9(Htx%dME>8lmF@>MXEWwxd^nJ0
zdN8Y3rs1S4>*YIddZiYqs?JO_k&1e5?j`u=uZS=MTXW3L#a>Iw7}@VHK9aNNfLu^z
za>A7?rk6awU#a=&IMnXtzF!mEI#IbgW3P<Tt0N`C47c8v%_%--xi)_JvNrom+7r+F
zdwVxuewp*R%GsH@sHjM!_L_3PP1E%Fx}9IMr{8X#)pa@Yn1|}YgoevEH1rsHrfuDP
zTX)5J@%k&_3$o31-+X@}$11*)JEF=#bJ^*TcLpyaR1+SQwE1NT2=aIwWobD0I{7S5
zkBb*WhKW?d_SvGm42$2M?{QhXx#9Jz7zqml<A>)vr{Byu@^t$A#_)LC0}K;79xa;9
zU@)hxjcv-bX@}nDTmQ8)H5E;tQ`q+CytGAu0-uaU!^_LdnHf%<KK-!3;==y=de`~I
zpykmwH!nY%y|9>Ju_-G{o8#_@)2GXPw!GM+vr_dzMC|TM#tj$0i+J%~IWk4!={rV|
z%a%IZU2b1_lF7Smk>Tv#4L5xjwYj+qX-~d+?`7fz%}w*fpA`Lk@bO3TyJ8-71CFSj
zdpjnUOcOF-h$%j6AR=Dh^85Y&iQt6kGd=b|lfnb>{XbZZjEoGbzGU>sT5mhMes<n2
zO~vzjpUukt0NS6^+uJL^!q{*B&qB>-M#I5oc4h`IZ|}l$md_tt_P6hSZ3$XxH#>jd
z&0pD1@6U5h^UHhveQ|2mk~hpf*LEmw<#c&D**b}J%GtAx3(qEXTKf5(lXKX9n|;2&
z#|=4K!`FPZZZ>mw1{pOp{89dSD?6v;a7vf#leWpz#C~jk@Kx;_$Ch&j>;^9ub^ltp
zZ5!+Eve1mZBA_%elkv`uLgl!ckFGY~?-WPuF4HwKHZFX<cKf1@8wHD>pF0{`es}7G
z=Xz0FIOf;?vn(nuPTYQb;?$|FrrFoF)ZKqs@@VsUJLlZo+}GKlfxx<-r{fR3Ej#?S
zOxf62czSG^WL(9=){gU*uh(oYxE7hd6}%u@?%!wSwejYrl^52>{|FWi3O>r;+-JuT
zmBnW8>*n5|Ci(5R+4skHNCj{;?NGkdw1{<u<H?hkzB8DaS0@^<eEaDt?9Ue9#W3SV
zW%I%*FKpPDBy%lq?mr;4#z2ZUBcnili}&@11<J~ci&+}dHVcNwS+cC(^GWwu-`UGm
zmM&L3Um7vo*;T52&i;RmPQ(TVc78dR($dn`H>S68i$B`=eBR+Tk()*8*WJxKE}g%p
zan~*@6BCmK{`2i}_t_^M;ox|CDah5;RYOZFs6_Unal@m{4jb7Vy*b;a%(*SDy@G3+
zwY2ozMa%~>B#$asGKK_CW-r^V`s`!jC*y`!y=fDr7_>^|HcYvH{2Nc(f%*FF${QII
zYWI3i+}oG6^VzJ#hz$v{({!!lUoRC1R9|{ps3132chlz0j0}6Lz8)&SUwi%6-i^t}
zlP)jw<*cnsOG|5i;P1P!O|SbrgIhjRU>5&^D-H)=eo@jqDPy`K=+l+S3l1n`ynLK`
zgvIw`3d2!0_ox(xsTz#tCMV7_Fg3afXfj`Tx?+8K=`0=vhB@_h`8#6ba_-l8L2YL+
zP*-O^-Y3h<FsJ_C&l{Ukx%=ep`4~Wje%04kOP_uc(!0gJb;@O(MN@O1o@MMY+vYlR
z;icU7nz=8w&fr-vN2p-U0i%k1Q?CObSyGC=F=z!dO*3aU(9qTWxH#bn->Pd}7c&lA
z4d*|4TL1lJP=^u}H8O@tEM;$QG|rkO)gxmmG+E8}(20r4hKYw*Y<|61%$dz}vHJz%
zf*)t*PI5nZ^cM4rufHA^x!M`&Pnq$zDyW&?aI@f3lg18P>xi{#6DpXDHr_mQ;kjlo
z)3p0Ld03bZxTG;O`>M^=WaeNnzi%V;|JQXp*Yi1Qi{3d;XM7+U9@E&?#+H(rdN9G@
z!Pe_>&V_}BZ9I}qpiO1nV!D^AI=gOe%awk&_c?#Y3hUYjwV<ZQ12Ns~<tgGD?#fBD
z=$J(aOkO+LYO}u&XT&)P2~)2FL2bsTc^Pcw>}}-syQwCW$EYT(Oi%EBTCgK=v#Y$)
zI(KEaCkc0U)ckoJU%fSsOR&^w7Y_q38}p<|lM;R;PL7C+lLPJ7SrfNcYIFMeyxQ8E
zn^L3nf(2KuT&eNqF1y?3mk(6K7&Oc}0#|cOObCk;-5&2BwKL2|xMPmvg<sl?r@332
zvM;Y=S#zH!A^rA$@mK%<<?Dp4yR#Nla|vHcWze`5|NmF`+UWw@H=ncO-oNK**peml
z<bDgSHFWTLAePO);EUda6O9w595A_MSl}2WZFZ!;@nSS*L`}1c4QLvHA3Rj`@&9S<
zXr{jPoGKHm8LW#LDsHBxFW7gl_3Z3^(8ByzDORNnH$pW-nfmI4I)3bJiOXM5ld;{M
zuVqQfn?-MZrxfo$V0+ZG(c?Tr*Xau<Z^m<Y=rW!@f5J1Dfz!tSq|k;s<A%9w8C9m7
zOgW&tz314esk=do^Gl6*7)sp)7O~5g?f#(?wx+iFVB?vjcgzY|Yz7;a2h?yz_^<_>
zl5;I|T)JgV`h$HN&oi=pvFC`2W5@{2;Y-*Pdq9WL{abf@&!Jmems%7q3IwP8Lkt1w
zNpG)C63TGpj%!-qy)(Rcvv}BQPPgPI2W!3F`r7QZ%an9jZd|rNZ8@h)e(ZrF<Dwwz
zhUW8^f2jyGNFIpz^l4IHh>6JQX|?M>JtE;mh84!XzH$+3)n=T1Sf9OQdc)!R7qid0
z%{c28_+3ai#*_1g&_?!v7~zgNLL0Vw^EACXqx#@WiM9-1_?_1sOE#x7Fh2PI`@dT9
z)m7^Y-$XQnE1o9C1?P_ZS`fC1)8*9OBV{+bbZ>UuT)+HDV5#FLHb?bsEIMyBEOfmN
z#M(385M?^>@2{~z{XY(y4+qRZyTs<QFgx_F1#P7{JGXUKml4AwCI`crhWq0iPCxCI
z66xGKeZ~VXuLEjzJUyG1cb|}CRyHem)m6<fRhv<JBfCN2;XdnXPKy`ws?QyKb@g}Q
zi-5ggM>Q}mI0kC|?EYV&A7s3VL1Q|j$mJc1cFY=TJA~vnbn0IBn#-)A$E=agx1f&c
zK*cjqC+PV6%FET_1>q+cm>k~U%iQsD+2(@pcjtqvC>GGv>4F6e!s@<lSH*rXbZw1{
ze-l`6_H5(M{E6R$m@YMW8p>|F<fkEcdE@Fgo(d;VPP-;-c;r&FaL1jVIXCw9Ec_D0
z<o8AHfCJlx&+H8h1@HF;fB1O(_{U??_dyBsl4UGgL-h8%qiwv>3LF>Rr^r|oI4l)i
zsUFtcawBN<4V~FR)eOv!GpF2~t&y4=^j>mL*r{6K`z%U&7D3f~3pS}H>`iB|u7|AP
z`*5e&_~YvM+J>&KH1K}HWv3ZF+}M~58s2E*m+xCXuZoM8_o4OeoNenquKyO`Wt!J<
zcf0z(xKpKX)%2Jp{?21-{_;%duPp2GJn;hWZgIQ#H<1%B9;p{Ac*J~Q-6TeqhRDrq
z4^C;fKX^9V927p63}e|E?0=s0-%$U*?#v8B=JNZs=3Ly|fiW>XlO_qRoj$D~sV_!2
znyF88M@KGGpjEPZ9#79F^+uNW+NuGQgP6*8*M6uvI(>Tc_v^*N91T0ZGkQsu3j0Mx
zDSXyU%h)Ny*S_2P4I|Ij6UxD$b=ehfHqHh06-vCOGb%9fNSpEa+k9m4n`6;v|NrOt
z8+$5^+jynhA~&Z!-244rcck3AHB1Ks|IFQ;G)sKSIW;e7mbE?wx5|1S8I^WwFtX3r
zRdwK&+o+y)*Fiy9UHt^lI`1q<ThaUd9KNR|Y(^a)%NV(vw*21~RI*g4Ai%4OHGh9C
zt6W8b^}V{^3$C43RFb`v%OEjj)~v4Ryq&D)ZNJNa)<%APeLeZzot+Xk6$YR+i@$!Y
zGySA+t<GB0S0O3wt>$%Bom`%tN#Bci*M9iP5;)Up<>G`R(;A+#cyIKp&D6KN$<*u^
zr=X(F!15@cB{QSoaFXGnEYp+w+E1o96m4SVb5A;TfY1H979)GF#Kh+CxS8G3c@f?E
z`*p5YS-LDS-o?i-*H1lcZB*;#^LEn0>V7S^-yRG0w{5kp{`O#!x86Ze*qqkiAM-l(
z*wdfS=O2em&uK6eswV7@Z@B%oyDGjg{c#t!+R?HbT7^!YFa9p+nQAD}uta5}q{GLh
zsT)-vJlMMwH1+LxWmn?^Ik(E+3{PcP*^k(BsompyuwaXccS*p%Ik2?=PTv@R)qv*l
zW7o0Bm?XQ^>qM8?>FxVrTJz~-Avm2bI?eFmNT=|Qzu#^LMnrVP|9K?-;`VlZv%EVU
zwZFeTyuSaRDJWP)wZk6V*qFTIai8^;IK69YquaCB?-et@TOzzI|GwVKz1L&QWy{|D
zVym>RX6BIDEw-9dr6Bf;f}76;wYMq)PrVL!y=N@3+UwzEbXef$ibrPOr%q$^xg%$*
zd2s2S^cFjBKL&|>^@2Ul3!0%b<_8&EudN6N)ztoWm5R^K)iST&fA8z}K;elNyLcGx
z*Z;5G^XJp)9bd0S7ykH=_~-ln|3|;Pylfpaed5H%oyE_yHXOPvSM@^i%uHkU+uL#v
zv&+{sXa+BPFf)Cg;NQB{SG&G^DUs-Dyx$dZaN@;`hO1d!k}|B{Zmzt^y5@_7L}oSD
zQIiIbz4;&RC4GP4$vf@I*=ND#3_ag%9yqWC)G>PmRPEAL1U28dGc&^i|5v;?vu<~u
z#l5=UTz6_dv)!rtt>*g7S}5>2s1#`8);qBK{l4y{-qRPAzrPoyufB?1zD8hk`uSrI
z54RV-xnbxt%Y^g$o#OsCzdO%vJIZzE$o%cAL&P^+YF?mQu(M{7mHp8>`W{}w9hYCW
zDkv;eP1u_D`Q%A6rh~Q(pP1KIxF29yx-?RF6Z?kMy$zkunz(-@oS!FM@M8n>;r9Q+
z|9_s}&iQ(cn$q9PsSG=EZ=3ndu?YM=ci;Wm@3OOI%_{i)cKh~yWtV-;7p_{xrK_vE
z>7C}j5@}lwfy;Xqyzx{B`u3)iTci2BSh4-aNGna%2hW}zkh7ib8^hcj#kgQjgU&o2
z(8`q`#tofXjO9lK4K99pH@D6F-VPpr`&z+wd&{-m`fB9#_w5kZ3;$w!)aA<87e)+k
z?(er}Sg>-X=k3-b8`96qF&sECQ8_wZ+OEce;l#Yi6(Q|wCN(cOnl8LFg<<ji^EqaR
zk_@}#DwVgf=q%-Qd1HB?=pF9~`Ez$>?rQjYkL8l6`+<(amrI*B<lkqyQ~f?gC;lJn
zr%z#ze!aebSUSI^eb=rdvb)_~el0xBQ1I!=NeRm$m3x)XW!Fv@3azY6*y7~n<@GxI
z<;$13`_!lINYE}jzIMi%8Jl7cY}`EQz{`ocNla!N9hXiK+Azh?pmEd69S4LilygR`
z)_dT<8L_{bVfQ7=13{9#Y=54pAKs9C{rra7-!(k4vwBlc+qu{MyFA0@XX>58<7sQ+
z_R7cC$F_ELrA_PZ+$HgGexBB??fLR<eKMV@-qRi&=@gdTcYnFR{F(Xo@y%1Wf`+3Q
z9CCAYgMxz@8KzF1%Fxir%<fim|L^zv{oC(VaWg#lT6OWpjh0iJj6$Z(cXEw1?UUC(
z`t9w*{{74h`|r2L?%vmURjP80bLLCVCr=_4m8s6RiENy#zB;)~Z~FA>k6v7KzOiqw
z-YHW(6O$cD_f~H-6u9vA=4aP4z2C*SH{{;-n`1Rq=IgGzyH`K>Xwv=az`E6|9V&Oq
z-`;*)@3ox81&+-(^>=OFy>lnu?{AeGYIpB2j@bWm8IN9g^OAFg%Qwr#*T)KdJ@5Ww
zYvsoJ|8jGzRCOh?GgcgHWH!CAFZN#h|9!Q`FI*A%ecn~4xA*Fe{rjbEZ}*mOl0EzG
zZt90B>Bn*NMe@oOCj9;L`F!HmSL(kjJ|1O@srjg2V)pI$^!RIu@9!1q#Q&4!lP_De
z?i}-e`4eZiF7lVRE-KR5aNF0z&rDJCB**NtH_}$OT+Pb)J5TY^{})VW(wy7B3zeEO
zv#BVns{We)@$miW4AWlBFZD789cl9L-cj>Id6&<}yXf!#Q*`B{-t#%de%TC5m#$i+
z_2k*JNAv&xQ5VyRU|`tse&6qc`?cQ>zW#bBgJ*ui-;4cqEo-B<msQv*8%yV1_dRj)
zX7iLOiv{Obe|Zs;l3w3@<;r2f^_tq&@@CPxn>Ow1tMGL`>~Q5ezw7&Z*~)Ru4DNj~
zeRuB2dicGQ=wbg^<7rXx!HP%r*ZCFSKUGaGd~w0wAmzlW71tRLEOd5#arL#bifX9q
z-g6Hvn0a}d10r_VJ+ocC+WqirU)Q>S(`H<^n#-!8|6lOe_y754vKbdFO5*ZSQ!gqi
z>)f?(TbW8!RMExF&(#92Gdo1y+_@o2_Qbh=USFzN4)#o%ByE^-;<JIok?AWK7woE%
zsj<`k^yvw!M`)<90*Bg@XLV|?|K?tw*s^C&-~anZ7B5RPx%19MM5Jcbi`vD4ER3qE
zsuD&i9#bB8<nw&^x#mMv@WYQw4nFp5y`SHvFyrC(*$NzD9EV==TkOBjvHw1k;|7L~
zKgL{558HpwSQO`eW#-p6J0(3mrv|QHxi<g6(dp-p&pm3M{N;lqXKerFr^jmh?fF5`
zv~cH9)d@DOt*uV?_tmmaKdowFYRb8D=gvbNg362bJ>PuZPB?6B)YV_F7uwrvebLYm
z$=maF`=J{f^*N-?<vM@;lQfPKj;pJTzmi?|X>xhX{=d29SF*3IvDBDT{qEI@>l{rA
zJrW=NA71wFci+2g<w;$Jeh$6q=C4Zc*T<`;q}xk=p4p_pq3pg+$nM{dh%>L}Ri^a^
zgluuUVk=+&hx=i=eRcemt*@_5<q}rkr}8SwQJ_WD`=9!sf8XW1_x)>R-^OYG|EJZ(
z>)cHWI&ps{7QEjZt+IFdrcIFsQva1++B(+%Jk6K*&?z&UCp2bHV8pJFTUCcE-)x+F
zsMma5?{B-ecT2AyKa^j;JM!aix5p(`tPD+;Uxs|$>9Qog|NrOG#FK~5bL{>u>+@st
ztmv3SliKGCmP9hW^SM{|I~TN~&BM#9NrB_Ui4zBA=kJsJYAdV`-k=`6U(d3H$N#^s
zfptL4@wGb)4PMP-&B@$rc57q&Mz+}Ypieh;D`-}~Sn_VRx97$Mn=Wbos@nRE!Rzj6
z39nAehT7lDPS@23R8=MIYIyznu7-w3XRV@Op!nk13?Htn435~ABU$(Nb^PLm3mLPo
zt?8`D-Cy@N%6nauw0)h;tl6_SR)5b^QCCksF+s8LuD_4?h8YKZ&$REG#2EHLW81T|
z{3{!!f~>NS&STfv%IR`SusCS81D||Z$G$kfWYFfst5+X2`|Lc=*;UTBV3K;Hh0Lk)
z<yJC!Jd%@^{;2Kj_~K{Im{3}3`tRHJ{SQB#)_0GLl$=-p?`Ow#zd06x=8Op!W*8=m
z?CjscVDRmX?N)y##v`oZNp<@!e-}274#;8)c(X!m<>ARo&%Mab`lO)mAN9@ioP@+q
z<%Fj5-RjIMLc|LeJ!4=ycA(_EUV_rAdnLjQeKMAt&VG23y>6%5;j0<$Z_ez!q59y)
z@g7fW?g$@-6=y1DUHIC0o<S{5V9OPu4RXg191&+YHk&adi*JD_FYhV&_^|l*ZdJSL
zq#ks1Tv>G5vf=K`ACny(@ozaI!}|Q|uZLfMxuzaEaz}pxW5~7`?WJpUo@!XE1T7EA
z7UyAje3yB}8Bc}ITg)#C446G!?oQ4#YItio*DvSJ4#9Rl*{1vV%f5vtCMvGm_baP6
zY}p$9eLtAa+x(W1l5Lc%PHI!R{r1_6%fF6J(Lb6d)O`JzQrh`>Q-ZC90-2_naop0~
z$)clbAv}30?{}V+jFEpB7sQ=o3ajH!c%YMz#?ZOq_r+9(8<#FM6`!+YkFWhIsw2kj
zqb8hVCS7AEKWo-3gY0W-^n@AOxa4YOw4JBT$vL(%xHoXUV71tW<B!|Vs~<?=vTr{9
z^2?z#<AWJJwu`-eI3uEVnhE+UT<U9@JV`caF^i7rX^roe3(t4|*Rc5ej`2-iI-{^4
z>&s0ne~wA#gIcH-B`*Z>_Weu)tt?rwdbM+Eswx|gM8oa;{jslAwbK6l`1s@P`+p5r
zzW6wBlw3MCi&y)b#*PU2Uk4Xx-rBn)<@%8+4NFsBA4y|aI+s-^m4Cq%y#&pJljeNX
zDe^i{WYp{UF^ysB8>VkRSpuuWmL>>u2$qKL;$isy_ICT{^Y)-E+YV)AW`6T*I2k;=
zybd+7a&IVk8I&tNLxJhY)Tm@r_lmuB6*e2czn$sB7NK)&Mfwk|xv`V0><eR0Jz`!t
zMTC2fpMUl?Q>m3RjknHnSi+X_F^!?tj!{?l60^P|hfQ>+(1x>VO;@vmOt@c^R6YFo
zBa%sNQJ&{?#sqI~Zl7fb3?4c*vnAf&SG)H9>)YG)_x-c_^f7JjOa%!S_J)g_%N~7y
zdz4FU>AUs9lV?sTvNwDhwQ@5nD`Q}DoaJ}cD_V@JZ?hzAo|#}KojSE~_AI8xZ9=LE
z3Oo1%b~0ReSa3MYR8iA&x^-elhmhBF#so)4Mm`w}28J1SwN{{UyYl<B;$Odht@wP_
z9JF$wH++Ugl2PPFrUT2=_$N&|v*_E~qr0Y0v8_(p-7s~Jyn^nEEm6#jy)zWNvO3L7
zuQp8+)BjT^_|o-+Jj>cN296W@%;sjhCQeCdySe5}ys_7N<`iZQ!P4|yJPgZyW;Siv
zViFP>y0HBHy&wDk|F(~*db#w(xpSZcSOQ~W)_fHbb`n@pa@&oMY024J-EnEWZ`KE|
zV_Ea%FGHrIs)Aj|B&h|gn_D04?s>}E5ahk7@%ah<k|$<O8m25(8oFl}WiXr&G;p~x
z_vNN<pf!Oxx3{hR`ugeV>5sd#*Bv<6%wBjkG+fczI{NTc)d>Q-nI#0mnZ%?cj%eNX
zdV8xkG-~QSR-J8}E<c0TUJ=@GGQ}Y%DB+CHnq%zKPqWYWpCH4araCjxNHS{ko+ORQ
zj8o(ov_RI{-d$F}HbM4)%az)fMhrRUbId@;fX%S0-F3}7@XoH%*9Gq{{SJr@Rb0ra
z5_Zk+k6_xyX3v$e2R6=fnDU;<FN7`NRbauv>Tb?yP3Naq{eNIQYnIK4lN-Bt+0EPB
z!1!}{qluZ;T*i<x{)E_AZX;t!2BE<3OHK<FlpB@22#6`Z`*p+eB}`34)eKADY!2SW
zZE;OPB9mA8(JY50^KWW@+t+z(@%1}zGS5EqT<W&jQ)8#(fi|{Ow*xGid)YUvJ9m^}
zLdPy$wgxF_g9HY>nb!QC-%>i06O!ICip*yWS;rl5M<GM?y*h`3clVEKrXcSFoii_s
z`v<6%-b>hXc*fIohN+TFvQs+L1g14~uGpQ#utJ@yuTfAsM&mxK%zw$Fj!EAbwr#0U
z>^L*0?Vfp{YQo0ks3$y)c7J&?mp2}{-J@8~zrg7D0anesEQfd$1WVI-7)n(HP8|8S
zz|YU@@Y7GOGUkhF#5WW%Mk_F{ND1G_t~Qx5Y_;bVTgJjjtNr#DGH0(4D%d0Gpvjo9
zXL;cXd1m3=l5SmJN@g#5&S(rOMkSdY<_gYcWKoiTsHR%1x{f<y=Va?8Q$mlP6P*(D
zkM#&^z`^;-fvOKG`qC#?NqHzR-w-`^KqZMkVN%j}Wu;d>5)7|8Zdf)P{3t)MNq42=
zv{~tl-Y08R)uR`sSuww!Y_^J3Kzxa*SyfcKoA=)BGal&ddwg?A8pGq$M~+Tr4B5t#
z<Lcb}#lb|Vj8QnS{1`)k`w_E7iC(rFIm<K{7i>{jy;Ad2`|d3~32$s0g1)t~Hs8qj
zK4mszkLZe1y0c%cWqI?R+kVb*>3rdiF9%LP4EVOB_e;sr*$x)$6FPS3vo%OX@2xUb
z>#-D`y1ehd0h^oG_q-qcshW`+Bc%UKeaAHIl4O>dbmB${(bpAxLbDmC2%B`~UI<vt
zZLwq853d8Cj2b#6m=`~ha{$!=*2xSv{30Vk(?6_hVs;9}*Z<x6;(KUFNW$Y|y_4pf
z=ijs0^Y>j<%5%{UJx1n>&AOV^49ThGQ*3q~e*E$9+i#v+Ym!)}2F(g_dM|0sFlBqb
zUf}UFCo9<mI1arjtNhH?{3M;>ZdW?PR9Tj@pelEt1Vfue#Rr9B{qmp#;#jTA-yONK
zGI(Rw)m1Crf2`UIS^%-gwR=O!%b=6zeSCdg6W`x6n91bWGv#mDMXv)%&D$bw%4#xB
zyDPUhd;7+Vyo)a?XeNtmuPCuv+8-<^>~JzSAz(3!PAX52(A*tWCmGmwHCVDw=<wj=
zVQ{wjb|cy1`<>#AWpAU_L~Z3dZ}(dVv|9K_&AyKJH#a0QcXf4rIH^AW$ln@A0eKl$
zeukw}8jhwgOns@5mor7~%MmHo$tTnVb}}xwvG~E27ffM`gw6NyEGS}}HYxT%lR$*L
zaf8d1SVIOLkOhB!9JkN=TXk-Z<%%_Hj=a0OTX|plxjB}gIT_G85baHDs#bYRr-&z~
zGc0|}n3MU@?ai&J#b!Bc&OLJJZS*YRj5s$TbLDx4NAnpuUOd;>;lLR&)3$-Hox4dv
zLu!GLV5u4pL%jl)iS)2#m!!66FltX{>@l4ma4urP4M~Se)dx53p8Djq{MD3(rEeK~
z%0;^GEPfz#k@d~T9~UnP{g!zi@#=M~hws*7Tg@kRtT3KjE*7f3z2s$3&F{C{*T&ob
z{c?H3?Y9NH?{0{?U6*k4ZJCM5pZ{;~R#$|4-KqcKy^qmMPa{t?MNUO#MHP)E*AH!6
zj(V(1W1cE$i7mY18y$T&?^f)ZTgm0Wcl1YOef%i1c2jQY{MZMK`Y}ruEfUmSq#(w*
zV!>GfX3m}IM$=V{XGT8nPi*tq^laC)SyK(}pa1-2qw(a(*W!!L%>Mp&@B8!9X0#qH
zSQ5E|!C;%3z|U_CuS%kpEX#6EQ+Rxm!R;3Fi|F}6st<m6Ex*W?9>ngbUdNwMBk5qt
z?9i+zx^iXIjhuA{bk0<4WNhh}6dT0WpsK3s*k5WTd+G9J(1hu^bLSRZ&oPs3<B?Q)
z{Wremqbq1RI>Upq-50OrxkeW|Unyp2{4jH41e>G#uY&%qCzbBlIj9;nY%J0IzAvrB
zSAp4>S>m*W#LsUG$EGoUIWIqDGYe158x}o{6B9~gLHh#UOfq7K*__t<;&W<hszvE5
zk+gGjI2kfBG9299*}c5IQ}@<~hKiQGy(Ri(PS|SJ6dgwQ{p<#R+N;+jht*VnJH*;h
zl+G}9HuH?>;=c_Or)P;5ly7IZwY|5(-)-Z~7y%Xy0ftkTInVGVD0!86N;0$+J)c_+
zo-aK$ReR#hnVr6~%^vQ0z3y=8^jJ2A4G}s!Ua#A|q42R=NJz+$+WAMj#o1Y>`s%)|
z_}40~_lD6YN4y|xT1_<rWBoC|KUE)1!dzxC-?({G_%nOu7RCfm&oZCuU*n@+E`E?S
zmsz8fKf$eyPpbF*d6iphW}bcKl(vj7YVDrtH=8z<Y${>;ECX^B4@33O>-B%bW$bDs
zSXo&;{QceY^7P8y-;=G_yLq$l{F+akw{G2HI-h%gpKSK^b*-nLHl2RjbTZ}8BG>K@
zpHAzy?>WCE^Rhwitt|&0U%tBaM}71*rv|lUwharJbnnX@c;S5@ZoR@R&(G<#Nt_{v
zSaZBm8QOVI_q?2S@f~BxCQg@E3NJFe5A1vI9K{*2c&Ee-H))1bwk)^KPiLHRkMqrG
zhEx0PlolOqVocC~`SNAO+pX6x+`Gp&`)r$_vKz}@ySzIV98MoPCO<trJ^AOSr=N5j
zuIW8^VfW?orJx0uGZVLeukSzm%qeSC*fF7k8p#75#SD)nnI9Lm>Sub*WVV=aj%nM?
zn8H+}-(96*3+^Z<{CQ%<+al?p<W(latb8cN=qvX>A=g)d1-7<vJMP|_acbK_yE~6h
zK599A<EU_mt1-L5HQR=NZ!&fqFuHeX<;59o@ACL<<UU4r)CC<sP*S!_v1LCiL*+My
zU+*Qol{@Y@FZlaJitTK1L#M_~Lk1ZSlYKogCQhjge;s{w=5AbQcgNalS2Ca6q3I2=
zo943!`A=URw%W0(D(i+$)Sl#oKlSe>8kGbYH#7<SlxwhwJ#b*@bjB264nb9Gwg%=7
zw!kGNdK^<Fi!JULNCYL{s?kqpGl)5+x6jbvp>e~$#KRlwC%8+o3g>fL%z7Zyk>9X2
zK5La&W~OE!YeUf-7N#SU8K;zUY?&WZ&0xva)-g$z*<ot!=d<P&Z?DR}D6wjgkWzC_
zXGrGPajM<%o9*YZZ;CIuZyb8dIK`Y<B7d{vlG>6WrsW=U56qowE5LGOE+fk#d5hf5
zN99Vo@8>6^Fg(>}G-gm)^yC;rK&n_bYxVsbz3=?ebw0-55Gq(x{pe6C!&6<x<JVbb
z@_2mqRG(F1Z}`aWH*wwDf*lhlEt*&|%XLey!lyKb#rzCYUo)j~&gk&qd&3lV^Ucl8
zhMWFyotb5;{fuWpM5f8Sk4g`}F`SBK>f6q35yTmBk7t3xk^Srjm$o+E=zGOo-k;&M
z>C-#L9=i`gdHf4(nitGuR9TdAoaX_<qE1Byo~fDLscZ}4SG@7FN#EI~ee;wp`vvh8
zN3TDfHB-`RLy1+b?6!|-49at_C@y7GxmEq+<ZV`&Y_@<-y#&4{HKj?+%m*B`{>UAu
z@H&tr2_he!W9rjqme9Je@pkNoD%P9E4Q0En4de~wCK@#awK=#~^V^piH(Yvud-@)T
zQ=S}UC}8MRWtPZ#uqmH^fsN#W3acFDa>nCgA}zN+U%mLysj4dL%Ja+LrcD&w6&(I*
z-%bzp(i0OId!CsH{P)y*mBR4&^|?NmKHG-5b8QQD+UPI}2L>fGSa`H*B_5m2D5Aak
z=xr9I=MppK$k?t4``FVzB~TgUmQ86F-!S^Puw6(i_RKT;*lo(ZB1E`DCiXyBwmDB*
z$cwKR&)!i{+9hJhAmd;%>&0`1Sw2-;wtwgEnR8C=<}8OtH<@QlR^I1%zy2PmF}N{U
zf5{tTZgGdB)m$DX*V&%jVqS5l^4P+6<^snKoS4X%lmFcEfQt(cL+H1A)$bqflfT>j
z?b@>$UI%vWWc%`^;&-ja@#`!~_Z40QG_JId=rrAM>fE)%uSH#&Wi=z0eUNm>{QXSn
zJ!8*aAN{g^4@t|NX$(vs<ye>dh;O*Uqaf|j(ILUG>RgUl@~bT`FT76v?QrVM702b5
z7wz4v{o>~juLBFeGaQ?Blv9-9*4ur;UO_=gGs`$$lte9AzPxK%<I*?A!JAlQG_9wv
z5ZbUu@<5|8ht(B*mWxTu9D;((4p)06joHfA{;<1b+-sQ1z<40VXu(=t3xlqDfh`f7
zH)M+&o^mtn{$;DLy84;+?@rc+OGXVv=d|Bczb#<wk~tV?lAQ456~ni?`tx`e{BfM-
zx4iY>1g(`kckbOg$|j)XRmH==zVXhTe+R?<G%s*2WjsEM(WK=J!!hZQ)b!VhTTg9v
zzo;L?7EmQ#@Pfg$k0-<=_CV0TGrzl3nO}VT@vT~GA|s2_e<uN5zD6~rBnFEGM`kge
zIr~;V=jeX+fO&celRf#{5A$xnE&XNB6rO|?ehHe9%L+cTE=@b9l*;h*MzdJ1_=cFx
zKax%|+{)3*FqxqH`$l-#wk>`Mpi{mi82EGyr#F1f$bLPWv1d7p&V5gXnKP}HEX(@M
zniKTxYO5Zjwkez2O`#3?3=^Z6`ttY}#7G`kv*yL_{9H3}BjeHwS;>FIqZ+q%B(hED
z=wN)%AoTk9(g?N-*I9(3*$lK-*Rx%CSP*ZKs{D=LYonWh=D`kqW{r6ZWjcx(l;578
zyqZNOmMvf&!-bSf>}(qDi>?S{*spxfxS4wf$gl%Khh-cNh%<aU&v5E8>z#`ao8si}
z7iJ{&Dg+rfbiQW_(_?-y+gbg%+<^~{6RtRH+up-df4%a_-g2|qMZf<u?DRS?huOpB
zWG~}_Q*o6~MbGT`sb*q+<>*AlH}f;Q(~opqoY6K<PJh>K{j~BWEa4zyjT#o7tDkz0
zRp!^3B-Q?=%~4CID+teJWH~hd)TP-|F4dUSs3xrRRXD>S6j+qZps{G#GB$Ppc`esp
z_x?G`Fl+Ygk1v<cKlHHRNX`10#_5l4+W!^zsr-3i>CtJ7BHUXZNgB<WH;-#=nDCUq
zNtY6}<CyyFrKe67)?!}q#8csvY2%4NroJ?uo;k4x99~HF*B-rWBf`CMd1C<&kDws)
z0R>rES<nnRXyM$?&(9C%m_0r*Q91FxasE9U5mC{^pP!yeSe0lzJ3E_w^;M~_wx2(J
zGAO$<)#K{Xe~p^qoDwhM*`|F`)cY=XAfS5Rl9X9SMnR$4jOtlDJ$EDz1Sr=XdAB-+
zE#OtALT>Ke6K7M|CUi`aW<C&SmV1k({V-@jP=t=yo%;WOBQ~e`-uSK)xrwE>w|B+5
zb#A%2x;kRq|NcC;S5MiSr23$uU(#5r`Fp6R=K8Kub?wdU2LBk`*DijrCyvo<wzi^b
z!pi&Z@eA8(zAr6d3&;{L$j(;(^a*rwbx|_IjnjRy)&=kPes@~`z1CuV>~1m8N#QGl
zmpkoy-fsU#@zbYI44?yhXP9P-eS33r@`SHlsSJ;8)7Ip(U6_7!;wJV09fm2FSatr(
zIjj$N2oL{X+fXFK`n;&}!sW~L+>Q1H6YGRLUR3|k+{kY5i)X>4*aMfoF>KpbX2_tj
zXvuMg4dUHLn=USPXP0~a{JFBaI=iW<X<+=~O`C+mV@szBoqp}U=89B3r$vQG&wH5%
zKbjU?P)*P*W^kU`@R-|#hwc78_l-KUt{l)*c4qHoTXcO}RPA$Z@3|A7?|0u}v|&!{
zfrj_btpsK{EGc2U{dS+?Q_#Men@8ic_prRVwUztp*RPGowZqr7xGiox{IKDmz@LK&
zCQ=tKT@t!lTK{?W{Re-3ey(`2ustO<U!&Hz0o;O#yZMdb*nGw-kGu7o{-0SQ&nhlc
zQBwN#z}s(LTqb|!9&m1BvDYtc*yP5%WclxZHoxC}ot(_#^S;_b=G}y+DL=n6xXowO
z(L6cr?Y>%1O~&n8N|dy<c~`Fdb9Z{jr05{FhTq@cyN8B`KKQsP^)%?b!@Y6*)3tvz
zAAMP(q^_?1$kaUlUJt0j`*!<%x4^)_8|&|GO63NPuro9qf9&WTZM|mgS;KnyojciX
zyw$6)VG0T|Y22vx@g3uv+pIGA9~8_MM7;_usI~uKZ589;dsWHS_FsML(Qg+yoAis-
zO^d~{`sc|gCn()L?0;^u14De~|35!Z%zYQ+_4(oiBaT^5<CT==FX3UBU-?Y(;`6g<
z#^>f*i&x}qzn!=>N|~)h+C1-w{J#(EAz@*UUaelg=}yi+*jj+TivNe(`5!->9?w_h
zx4PF>dE(r;Y`t#GtG7y5R<c>ledmyA9F`<`V4<^d(mp<gdpZxeS3Nq*@GYNdqVfp=
z?gexF%vl&GF)zP!=U=Zu!=C3C+^qQg-Zh?4n=BV!D{3jNSN?3HzNTsd=&XJ_P%mLq
z!a=5-+uL}x!`3h`fDT(u+bk)p?#IGlVrKSe<??xlR)wxMD0>r8VIv1R5ADYOdV4-O
zn~qJJHm!JPoPJJbhR?DCkEd<p%elEr_1V{~tx_rJ%NMRa`+ecFf+KZ2bLQWWJ8)X>
zbnok^N6ibCo?-kV>-?;&npu7FiNZTGZfHpCzT3NH%MU+?m%94r8?J?=G9L)Id$D2t
z?Hezrl=CNS@l^=g#_!^MO5w$|YkoYElk`4!b#$=Fvo-8p6TO`ebPTbpD=QZlS3qQB
z=h@lj?3;?uo;`bGLn8AspP5Y?laDXjw@(h#-v_OZQ1zb15}SQ`ny!R--kcY;&(6$j
zwk&?eA~%2Cx})pNza889?B3IB&z}7_9^G-CQAWa7;a^UWyL<VA!_g~w7R20Kt>}E|
z;-yPB-&gMZ#?ZE#y<nrI%R9#l7fl*fl$cKl83;}^;bExO)YLq9aj|>hg9D5uB_*KI
z6b*fS{ylL~QC+7_dG*NK%P}xHCauU;b$ah6(0#P)(xnr>MUVbqI<QZ@@yLA^rFo1!
z`Whad7Zr?y*;ij(TEU=k{f$k0f!aLADcSr9E2<gxy;rui71h+dw5zwe`=5%y(%lVT
z3oPz@sA`?D-5PX+?WaVB8|{!zlS};R6DJOQd3l++|7%t4g=Et&a%{EFdPEny9hGKS
zws7fE<qr|B6f%}ymJQi7RVw1Al%pP-e9@GKqs$JKeg4u$M-*nwoxGVv=9OH7QRI#c
zf2P1Hfh`wbNH->L-kJ1oa|(lp%ag;A9L+KB`BN>88}?Z?e3aX~tl4iluSpXqvp*J8
zVGXPOzWd}<#uBTkry085GEUjeqEp82@K3VA;fs2sMy<%4u-B(Kjt8@SV{N#@?BQ~R
zp<u%6ySZ5#Jx()xv*%R#$N%wO<I215+_F}QRn>akx&HYq6Axd&QZ`Ao$&9(VpG;SO
znKpfT2T#Ha+Xk-`hT@_x8*bnIP|-3W{_^F=uIcIhizFTXM=iS9e?z>#QCaCzBEyPJ
z#m~<@Jj{QueYJH_nrqK`PM1E04f$*VQR?aM|0WfsTrDcP^lM7P((+k+($hMBRaIXo
zHk)m;`Lh#i`lok{Jh4pEj4yooJU>B5@582>F&8qP<k|@euR3id1Zud{NHDB=b7Nz2
z#j}_8hwdfzzW%#UZ9-nfUZ#D2ueDve^usT~K<aYB=AT9la{UbL&bN4WK41v=wQtwH
z<)B(tPtR=8Iz0=9Ew`V(VG1kb@!6p^;n_34C(lnuzq*p4)Zg@R`VP}iU*~n4I?WyX
zkFT9kL2x2Jv%}Q0v(5Q$$KP$;)3mT~@BRJytJj_Dn<B#7#&@>owbfqZhJW>5{0zJG
zV*INjuWo1Gkk1(rrJyRua4MKd&d9~adFl#7122{ahbOfSy1Jb+H$Okk&{hBbAv85v
zocQ^iAxbB#M`osM`7>4R*N@~5^znfjS(Ds4Sl%;Ei3@vspH;`7ZNomh9~s6w`~1CQ
zI3sK%va^a7El}7uIp$EO3D>fnmJ=Bh_DDLIH3|qCGRQpnQ_QgR&41=5f2N6-7~fpq
z&!Xeb7I2T@!glrxj0?m4o9Fl{n9b(S+iw1%a<%EVi>eEM>}s%XzV?232%A9==Z>XI
zxt-fI<|lqOy?I28!D?<^N$FPuW)Bw@wua_;^?VDa2pTwi@Kh*b2|uWsu+ymFQ_sqe
z+8QSs6gV80y6oJQZfsn7;dOA+riQ%j;(p7cw}D!E&H@Uzrd+&pXJrJNL5#46cehbv
zdi=i!=3;Bt#-2EF!Sj`yy3(!?0|uEVHH&?ooMhM)Be&yjoagd}FLB}Tm0uMVP03)I
zxXrDXO+)LHOYGgFMjvi&Hk)zQ&GY)#*VfC=XT5dv>T=umvnFaS+s>Vj<{t3%^?J+5
zW6xu?v6><IG(*vUdBKaWJPhoX^=u!`%;fWATwtI4_3QQAO>>@H*v<0i<MFRM{{2dv
zv<?(l=L?f-r5%^BUE2Fq_VS`58Pft5C(N2XS3|?2M)-uoJ?0Y(6FOcfu{CIY?r$u-
z@kpNe^4+%w#pAaev1MZWkb1c8+ve3DZzQv)a<2PxR+Hhw!}fH;(p8a{zW$ot@YFK*
z&~=VS+zfvgmz+A~Gig2d7x~MJd>AzBxZHN~JaD+hEK$ul1Dy2EGlk7O{nW|5T{LdJ
z`6uyi58tbYGOjFKc~aA|`0Izm=1E^({BQDGJ~fv=p>(Tg*=}xObuq79aqoE+{NKX4
zQZ?bge8w+R8_v(&?7ZH8qHe(}=_MyDnU49dxqaj5rvqulnw!`S)ZP1Ey}Gb}jmjz(
znRgO<0zik5#~$HXa7xX0R*QSxU+I*mPma~{PCm)7I8gm(v$_8HhIYAGEo-CqPg=|J
z2js8RF3G61TTULhc{8(-C&9h_{T5EkS*BI<*_6_MiVNIlUg5&IBVXalojaX9JhGQA
zKmGqVFX1d>k12!CnOhwlY|Ly8(;M!@?9FLB&CDOu{P6JRlnkbw5)AihJ{O#P{mPbo
z!{Wu#ZppKBmivCW$DFY-A}~xXpW#M1|AH7}2IsrXAEwq%z44#@N8QaAwi9-*pEhk>
zO9|uir;-l}c04SqTvW#ox^hC?kYNwYlV?&Yy$vtVCU_iuUuW*x#<O5yID>`Lr(K&i
zfBjIwa^r2@&2Rr1lNcA+{QlqYk5}r{)P~>b3{y4!GhH-m)R0g4d3@&)Bkl=|3gBd<
z&$x3ZTcr2&?{|uqK3T>)*^__y<=$IS((88X?Mr@Fb^6q&)IU~MyDnb2qIvqCy}}O@
z0adR9r_39_<hNzym1#|D<-X2x>FQPH<(KDfFv?zY{NP6s0i{LV5)5%n`@ZiDoMD>1
zB<K3&EYlfQp;0%@Y;8p|Gc|WSY)ka;o@`ffegE_KXJ+!<ssFz_Vq?;pC)rF6g&&Vz
zb~ra@;&zrh<@0ChGfYu0emVVxP{EGL4pC9NCd`|+>cl-~!;NN5pln<sxVu50(f-#(
zmaWqjPNiHrz3KmXee39c>-Tq>qw_S6F7CglaoY6n%~jW~`LTK(sQu2cE5R)NWLfQf
z+h6jX%dQv}G`vs0b@3wa`tTRmZ%kgnCa^z3+A%8HT9QFXF!lh?f>UMh@AbNVe!gJq
z$33^aC&s$AN^VY{eyVKm92whvpXb*6dFj77b+_7s*DQ9$%a}_`%RD!W{C>5ceS@}Q
za>A@xbGqI#ep!D%?e%?*Nh|)=*KIt<l#>bSYM$t4T+lIVmed@ZN~2ddYjSgQe|)*@
z9~c_Sy8X87<-Ik@33APWha_e+zPcJNzHpJ#t++$?($47|{Pvc6;w-KA`?noE>Q?io
zP_~WlY|BA~_@I~?o}N#t397~oQES;EBQqDJJ~)!j5Xq#b)FsY*AkNCl$^dkv%nSp@
z&(F`d-^@8SQQ7^_zVxfBLNzor4t#og+A#Z?PLGr+S3AFa->-R~({W1<`+8hHJzH{@
zNbW5Y=WWF$)!KSyj~*N>-elImu#YFSd^<Z|`}^rktFJEg5bn4uXT#@uQZGT_OXY!1
zDaOa@X3U0D-sSPn@iPY<w9hTU@NHA(Wi<;KJ`)p@14$bn{QLd>_$<@xL;IfZzW-P6
z+<g1~SFf_JT)nz*(ITeT*Vp@B=$hPpCGpZi5pn5{7u`$2mIg;{+I*Qwa@V(SdN-dl
zNb#&ZapD5&Tjrdspmp353`IqkT-*=xJh5$9yEgX1>);6!760oCxVSV6G9QQo&1r)!
zfcV9IbH~=~>yM6f3R{%E3OVupPVsr$6X(yfGb~xMM8V!(zP0sIpY7r!T6*VPe0|&3
z@G8{(3p6O(E&cT?pQ}-E?RTkPMh&M}lNK5^blzu{sO6l&tKi~t@CNIh?xRTuUtC<w
z-2eIW=ZTXiH_w_S)gx)F_NF?%{%<L$2@k67AGV55iPJinal=5F;Y1u0o8G&N)!*+*
z-6=S1;QIdI@+Wc*2d;Czv7f$k`?P6(Ju;f{!oDgSO&SZ>6a)h|Ea71&e|xL-*RNj(
z9#7Q{cUpY$z{7$A2^{ByBzoPpY}w+n=h?Nj(S@(BXik|j#X<SFWa<=yqeu5K1iTY6
zcyRjM)vGr@UJ0K6=;`$5r|N1MPMqIwQE)5kYi~xN(G5;ho?T0qW;;x803E=(OGA_S
zz~A5B7q42S^`YYCrqmPX&$q{|Z$B++bMFwi>r|Amq4swf!-2>B_I*!JPiK$azy5lB
zy(~MQ3<Cp4Q^Pbf?VM}dD)xy^ax5%VW6%g=y0_(}Mpt+54BO~^iFa$?Kjd$jHQRdP
z^yzx1El)0-;ls9NYwIoM89NlTr#W8m;ybRUB-Jy?h@s}$%ygIe=CjXQl)sC4u<>qQ
z`_(Mhz`(#O*XJ3fa>><x2`niuXa6Sjt@ObGMw`E1E<2vj+;XRH<upO%O@+VTCNs@+
zuzdPd@<V^UNz(DY)=lxZ*MFBg;KE|1?3VKIwEpk(qf_;4zl)v@EO>t2Iv`}q$`7D^
zL;n&U2It5P35?rvZ?}nRhcPgey}QG?`DRb2usRcil(h86E5ZJWS678fSeNPS+O@0T
z%?-ml6_1YwYnHve)mr%YSS!yzhJ;&NG8_NDKhN;)@9p~{zt(9?dh^C4=l(v2iP`*;
zllo5UpFcWDb-HFz?SI=pj0+|`XZSsJ`s@wm`K9}xUwy&!t^Yu0$sGky)=A)DsE*v8
zC!2O=Mq^hOmxzeSf=!!*W}D}?eRC>Xw{xeYv{}vp&~;yBZz4*{%93tv$<)x+K0Gx%
zt`oEw8?=by@7L>x@1=iybTnd5Md5>wFJDE~6nvPl=)UwyWqW(s*Vp}na$0yFa5MDF
z=QAz%!{cyZd-$eZyKG-r_PaM+y*2j&gMo2y`<5*tTeg+C^1M4YzdYekOB2i5o{o$M
z$qYBVJv}-5<ZQc`+4&YMUd$|Qp660oS^41WrAt8}VPQ#setcwTxN|4Q#MJcRgM-a0
z)~-EzYO1zj?XNE@zVQSV&9K-gV1CEI=VJ92T}JJ>j5^xJ5ARr7@7is9;dSlI?bojP
zWo(tY$sX(eNS;mBm*E5tq}uvzFw-YuOUA?(*^-iyGwf=sE)?IqdGp7;@B5}VOud+(
z@;tC&p@>-8gUkNsA75D+b~K%VY2T#ExOt4}=OPT#eB>IAn9T3!EE9tS@f#ZjsV8|m
zmx}EFarEm9n@a9)Z#OI0$KM3y8>X=EXy*P}<pd%7G}T*?4Ll5;9ZiM|D!W*0emvM(
z@ph}LMg6^r6AIOzKDGSu++P13b55pb4*Q09lg$io%gkl?%-i@v?F`hEq;w*f!Xkr%
zh5P<KHs103jJ!(M)h(II1z%oxS<JQVx_^2)BM%>g@J)tC;=T+O|MoCfR<?D_J>=qY
zvPIHi>fgWb>yJC{|6^%&OL@MTlgP;r4<mQ{`4n^XeQ=y!7?WQO!wYFP*?lZA@%hIu
zEY$fgB={9Hv(YWCe{5g5mf@0sn|^^xmQ$y)PH)K0&RsPnqPChrIh|qW|NagQ31$bS
zuE@xloMNYs@;sQGAC`QqXHv_0<y%4pfr8)v3krTcX4~K*V!Zig$2>WGDXBRbxo=&P
z7Ykor-tY0lii^wW!o71m3W9-aK%-!1wnXuIdDo^s;J3Hwwk&pYT<%@txNwOIcl!BT
zhwIM%{Os2wx%kgM52Zy1TT~O2y1Lg3E|J|`Uf<lx?Y??b+eGEffx(vrzh%#0R8e}>
z&!`}Hbm<x$_IAFj4=?*m8<fA(2)z~%FoDrg;KCi5UBaLSW?(&N*#4+^{DY_a_i!w~
zyX;#~M^aE&+M)XY-#vZi#q`{{b7Vf#qwpXhJ8n>ecZEG$gI0EK?$PP-b6omoH!sL6
z(9}0Sm{-0!?B7@Ja5gcP1sgA(WSG#gg5Ruh#hOKnm|Bl28)kpg**e`xWb&p>G7JX}
zwLV?7Zt)To?G%O^ciyxpaIBIEc6TwE02+te(Iainl74Q@(GwGIu3DG;<b=$XD-o{o
z*7f%~4;|vk*gA`4eOE_DLNe!!jz^2GW`*$oYxtm=@b15|k`U-DF}AG}l{bHUyZw=G
z2q>u?0U7D2dq>UzG#2wnf<frw0<)S5v0JxyCv4ySd+#yO{W~(u4pZOW-p;QbuHznE
zy!e*4qSTb2;H?^ZW{+;?|4wHFHD@|e2Yg@F#;q5B`}VEj-t;>=3M0NY%PSq8A$s|D
z$BRV)hZjIK-0*gHXHPpfr;}4yE#cpvp9ZtfS`<C;xblAg`+dJB%%08Ne_Z%$wU?Kd
zLH4(`7o;tg_h`f|v}*L9pXZ#p^4Hu`E-uWxxW-^Z-h+~KfBC&i_lKfF6D2k>Y*=@$
z@0gpqnx9TcW~hq`GpOYPtGBE6$}xb>Etq3b$h6#VF4ymU;c=C$^*>L?f4JnWubME`
z<;wK+EHXAczb5;?D*Sr2)x+C65N?W&7`I#hzKV63b#-<{MMVL@!NQ+FYkUnsn_q0J
zzbTlTn+u*+S!8#_s9}ChP``AZ#Ij4Es$km^8?L<T>ta`|U(at7x3fsqM2c62kDZ6j
z`NDN6aHZQ3w|v(wsngT-k8jJp9S|4SC#>$Lu`5qWNL`FU&aOtz{?EgTsbMZICL2^!
z8FtkFuL}tcWtG#9-Ud3c{KD(61v_IL<6oCpO`JSgxoR%x43ZtsW@Q)r`jR=vu2$;#
zxw*^?pv^HeY$}b`?Rdm>@jED<<?H_xJ}C5#W|uMhxY?&uW7DKbIajV*KPanScscXo
zS1ya9C35<E3c7E3D=SG&K(0s|75Et5lv%F{)9&i(a@k+^>B-3-FBbQI`1kugvqJ*Q
znMP)IgQ6!VHZX$rv&(*&6LvbwCU8%Wo2-wTZB}-!hW2St_t0Uz|Irs0)wWJ|b1_j+
zO=XZc1zH@Ld)sVH#6~8D4aLv>W}Hp)nPVZyaN)*{4$yu%&`m)%HYS7CzO0GeZT8`x
zu)1Hu^>wj7KF|N(GiAyJ>GSHovsyw|hcPnP$ni(rx>fk$fjd`Sy36!^moCZF{Hs(x
zb*kvYN%gNYOg#UHn=2_LF-WA`-Bk*@DMw373v^%IsZ(A#_x4y$n46uKcdU(9+936m
zNRO<w*}LCsA~q@sq%a+L`6}wnEL-nSzd9$~to`nLB)MPq$f4H7HyNB<L>OQ9?VU1Z
z%7Ygd7ytNP|GykGLEzpmcl7P{`*Ia~w`>uaI(6y{o61cue!KTdwVpb4YQs%?rJ!T{
zbsuCiOr-YwND>8A)*Le!-yBXcO1!wpb<z6Nl$3;DUtTKSpFMM?<hQRLERGK8+qFN5
z3r$?1K5xx|^Y5zp-@d&&qoDL(!=LvnUmu!fwL4b8<d5u}4u<s#Du3qjFob>pt%QAF
z|G)Y{VRkk9nzd&wz8tKcQTf_QG~CVPhiKo2zxgL+^H=N@35+{fe(cAb*3%0>2M&w(
z?6323dVicD0CZ$UY;0`f@pPT58%nnvep{w^d&=|=UrV-ZU$pO9li}m_zCZRdJ~(~8
zKjFuU(-Wr7{n2-J+Of|W*_j7kY!nu%dw=ZL<`uS|O^bXgSKYn;a>K%sl0UyAm;N|@
zoc+Vx?EEIb>C-+`U%wvp;NzEsikGRJ`^(opHDOrrZ1#GCq$^K3_y50X9IvdZDtg$h
z$Lq)5yLsY%GPW(N^XE+aP|bW`X8t}Gw=^-Xc3%G<d;eFi;(ELGtVCed%&hO`PsI{E
z5+BW8Ec1<T&d+DwF_s_OTJB3T_|5;r&eh)Aps8>F@cX|{pOp)&-fGAj+dcZ*$^t6p
zRwck&Irsm4Q@dCBTbD;)uI>B1TXR2reN+Ej_RsTryLG4bGA5kzHGkBpE`R*W%3$HT
z_xt~y|NmfWc-e!mb9W2Xy-)xD{{KPe*ViB4%2r!d_W$wm{>T33_fPmx&FpY+g3X>y
zUsHKxtxO(%|9AiYPm5c(*WUQ>WHRUe@A`H7`1Ec5+lcAT=<cnr(0cei{{QLtLn)^Y
zu9vG*dH6jqBjZ5%vEI<P?`O&X&(K}B>y_4>@0aJR{<&9vx03zazK?A0eqWTj`p&-o
zAJd(`f8VSBx#!L&f2_ZLOW4-=zwcNU7u@%+@A}Ctrt;@raNaJ#(9qByZ~y-a4f*cB
zzd$5c$$&wIVN2B6*7~f8Q)f>6@cX_|wb;6yRg1K~vo+k^UA}n31_4RQ&i(&m%kMS*
z{QPXyr@gN)*UVghWr|4XyZztd|FOo##;*E%r(fQ_FHqS#By(2O_x%5C>#wgq^?ly5
z%dG!a9{XGW`NsdCx9?~5OjNa~`?DkK|GC^hf8Qq>NQCUHf7M!l{%dCDsyqLG+W+Nr
zTO2sG+JE0mw>@94MX&mM=l`$k{~hDv<a)I3+_!gCxw|0z?Qi~8Mg>J<W8s-IXRf-t
zf6JDTt<}$;JZZ6c`7~(xx0_d|$ItumX?c8I-6L;DX4k~Tg<0SIJUs)yKDWz>_*B+5
z`)u0Pcew@<23aAGw#)pOI%Ud=viFTW))PSY3{T=QZeTueq*Hif>FcnR^z_wxMZ6a5
zEPlRd#R`p;n}tqhe0_EGLWW7><pvGQKaa%sADCNyuQPkyPPey91DJAeY+%gI&E4_u
z*XyfsUiP!T`rGK+e0z|!<hAhqPIu7t#hsULzCBc*Q`M=OproX<C<SzJTt|n-Nzh=Z
zl9HDZsOs+Mm;}A#SmiK7fNR`(aj|Yz(0RL+YzgJ%=Ag4B+uGV#*7r@hcJChF^wX-p
zW*vTbAboyq+qZAuSk`w<35$;I){WlwVgE~&3s<hNtiP`PD=Io#+V1xoV~e@xKq`{9
z-v(_uG%+)4`!lPpjZMb7Oy|k{znw=I0#uj#&274wbL_{*$A<a$Y-XHIv-$Vqv19ya
z(9KpGHVB-arhE9s#l;(QZW@)8mag2AG%48In;SGcd+OAwy7hm*uCG5jLD9M3dTcr9
zeC3J<jqFZ!9Ty%L<=?Xb6_o7uKN!2Zx(v$S#cZAK!ev?dN~Ej1+m-pRyL_#PtE(&M
z29-~rK7Dwz`TVL4PLnPx_uDkxxf26AtK;d@r!$OFxmK-O#kBtWmoEvRu9Rt($Ta=<
zK1JuYgzM{$%x9EO`73;$``o&`MxoP58#&hR`?c!9#|jolftJ6&zjLo#x$@A>&FQR;
z0xbQ<m3idtVk*Af1aoJfRqK(p4y$-JGd(2Q_+;|GKR=zKqGmBT+}NHUe<3?JH@E3v
z0*6igyE~Q(H*5&FvAcY|l((wn-k;BAGchFo{`R&>f#cBY_51Z01j^psS^4Rdho9bb
z?;Vf2v{}}MX)_4CdiAO)?*Eg?{w#|xYRs`J)%p;z{4%GhscDwZ^ps7>$N3iS+7%_h
z;`rjt8<A;xv08U(zu#@VzCG`*R*!_CQ$|)6S50kM*|rBIR>J$j(!;lJ_}BTIHH{%O
zC@QK8H1)*S_3vHz{_Z(*WcK`gHk+Zrxt(v}(xt4~*VZsHNc6gajH`G$H5}x(!}0&L
zH8fs)zctUcI>Br<=)4yuhOX{z&=qX|?&vdudSZEbdU^Z*mN6X2-F~-i&mNncTU$Jz
zPMtWX#7dS=)~aRwzF%HnzRFscC475xv(b1Ws1oKBRs)@y;r+zOGwt*=UG6#MIR+9N
z5)LxGxwqH)!>>MB>kTzOKOL}q;yqoj)o=M>>-T#WpQ>V<*1+EL_;^42sV0VmjS&Vl
zKMG!a{dM5_l<CtS-_GA3n%$`~dCeM~89vJ#KHQ%T87pa?_xSwZO99c*-HR42TJXG$
zPqu5<E~}|wE?$N+eNLP_DOlV4zgNBe)TvVko?Bk{|9suWjDWDPWv|Z9O=r|TleF={
z+U@taY~~pxGUe@hxopAujkn)M?5#3=x8rf&fyzc-Uta?W9>@4}@Feu2KZ`s!owxrl
z)6OT$Wi!vJRBPRyPp3NGXJ=(ORaI48DE_lEUTRHP_I?HfWo72)=jH}yx-My3woI)@
z+Fb92<v;Vf%$r-Y#kb|%mD+N=TH)W_a|{8A>F4Ji-IjZssef-=egMObyLWq2Pft6T
zVe;sxcs!5I{MoZ_ulHWDd9(1%n>SDC&r<pQYW4c2x_7Rwu7Ru#YLhwt|9Nf?34;U^
zsfT5|o9DfL^~%Z3t<6hY$+YFyZd-kQ|D~c6=YVEX-`D^D4ceHm=08uS;$Di;!ri;A
zUu0kXw|g$*f<w#v=5~F*UmyR)boJG)+j+ZrXU?2?1C-v`4}N%f_~L~N4C}8;YlzOX
ztrk1n#_N4#ljkDP?Y`xA3f<4Vmo`jd`S#|f@E4i-chlPzI=3&{wae<o&S%fkrc9f*
zYO_Mn(GL#~|DO8y{5)IftNI-#8{XdCE&lyZF@IduOI4lNT_!KK3M#vG{JV4Y&+fU^
z452~6!Ofb%%NFd}BV%3u?#*=86)RRSG&lrzTz`G^++6F82?v{6)=w2me|Kl6Md2eB
z@cx<ttGS@9CL0SLI!z6C3tAhuSBjUH*P`x^1w;I_9UC_ag0@tj(q8N`%f8<3+uPgi
z+qRi8?AyE0y-()h{kP3`iqG4&UtJykc<c4J*W!N|_s##kdi_4B6-+XAH4?tQzB`^y
zix%2@h2iWk^?BlQ)di-PzGkk{Rg$y?T{U%eeO>Fv$H&=i<D;Uw=319CF@O%ZTNA%u
zZgbjMr_xf>J9*~!YQM)`d>1HXQ}^rg{6}|o7K5&P1YN`nx?uhCGT%m@3y1mbd&J{w
z1dY?q9N3tAJi%->=#0_2YNyN(lBQWA=jPdVKY9eZzWQK}+2b=ajkEN-Q?6XT+?;xP
z+QQwtrGI~Wdw7mz@q+8Gnd{eA+sNs}?h*m59VxvY+YY*{33RYj@p;?jpH6vl{r@MU
z{#1~Gf$6!Yi(|;WeZOn!|Gth-etBu>hMPGvY^%-Y_^E?B3wwUQ+a0mL&bIF7>3Fr8
zwR7+4{W-pDx&*_jrQ5b`yC0{2V7q3`r6rz?$Kz{0vhvB>^&C3n1iDLo=FFL$F>0C*
zK0G}9ciI2=`oCWt?Qbi)_bphpic8tO4}4SGT)*irQYSI(iPHz&8!cm5!~(jIzV6fH
z`5k4=mmjEdF!9M)TzLQU<>lq<|Mnk$d=Rv2|JAFk9%=J+@yQCjcJj4fCcbznmwc>;
zb4sPPwe`n??D7lNt>e2MR}E?zt#Z-7yqyo!=XG&8c~qX^Q@B5<qE#VS(N5@q)x$w2
zoB8cJ7A;y-_kZ{6b-S;`NeRY2st_{}oahB|=Ywsx^SEvPz1e*J!{_<`Wwzg|THUo;
zX;BL3{4x*K<YPStXBZ|kFzD*)f(n(oKab^;zrMQqO0TCwuTqCmSa9W;#~&Y@vwnYM
zL*n5NUoQKv-YcWz#dL;2NO0wwhwbuip`oInVX-YHa;H6APJ!;9T(U^ky6i!J{U7CT
z@9*<(zPaXGQHO@-1{NQeC6gwr`zM{9Wm@s+q<Z1!v*uvKlt8VBkWVL+`w!%8f841)
zk3)(%I52SGw@V!_gpPyO5_r{p-+lk#L3a5!-)r35+PGFLE=mDiS?i(t_;`PKHK)sz
zB@s+&N?2PYh=3Ys>6Hu@uD%VbmIXDemKfBZna;%^J@59SS4kb9xGel<pK$ek=WF|p
Riwq1544$rjF6*2UngFbX<W&Fw

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/airy_ai.svg b/doc/sf_and_dist/graphs/airy_ai.svg
new file mode 100644
index 000000000..b8e8e2bf6
--- /dev/null
+++ b/doc/sf_and_dist/graphs/airy_ai.svg
@@ -0,0 +1,65 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="479.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="481.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="328.6" y1="58" x2="328.6" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="219.5" x2="574" y2="219.5"/><line x1="87.6" y1="341" x2="574" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,212.2 L92.6,212.2 M90.6,204.9 L92.6,204.9 M90.6,197.6 L92.6,197.6 M90.6,183.1 L92.6,183.1 M90.6,175.8 L92.6,175.8 M90.6,168.5 L92.6,168.5 M90.6,154 L92.6,154 M90.6,146.7 L92.6,146.7 M90.6,139.4 L92.6,139.4 M90.6,124.9 L92.6,124.9 M90.6,117.6 L92.6,117.6 M90.6,110.3 L92.6,110.3 M90.6,95.74 L92.6,95.74 M90.6,88.46 L92.6,88.46 M90.6,81.18 L92.6,81.18 M90.6,66.62 L92.6,66.62 M90.6,59.35 L92.6,59.35 M90.6,219.5 L92.6,219.5 M90.6,226.7 L92.6,226.7 M90.6,234 L92.6,234 M90.6,241.3 L92.6,241.3 M90.6,248.6 L92.6,248.6 M90.6,255.9 L92.6,255.9 M90.6,263.1 L92.6,263.1 M90.6,270.4 L92.6,270.4 M90.6,277.7 L92.6,277.7 M90.6,277.7 L92.6,277.7 M90.6,285 L92.6,285 M90.6,292.3 L92.6,292.3 M90.6,299.5 L92.6,299.5 M90.6,306.8 L92.6,306.8 M90.6,314.1 L92.6,314.1 M90.6,321.4 L92.6,321.4 M90.6,328.6 L92.6,328.6 M90.6,335.9 L92.6,335.9 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M358.1,341 L358.1,343 M387.6,341 L387.6,343 M417.1,341 L417.1,343 M476.1,341 L476.1,343 M505.6,341 L505.6,343 M535.1,341 L535.1,343 M299.1,341 L299.1,343 M269.6,341 L269.6,343 M240.1,341 L240.1,343 M181.1,341 L181.1,343 M151.6,341 L151.6,343 M122.1,341 L122.1,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,219.5 L92.6,219.5 M87.6,190.4 L92.6,190.4 M87.6,161.2 L92.6,161.2 M87.6,132.1 L92.6,132.1 M87.6,103 L92.6,103 M87.6,73.9 L92.6,73.9 M87.6,219.5 L92.6,219.5 M87.6,248.6 L92.6,248.6 M87.6,277.7 L92.6,277.7 M87.6,306.8 L92.6,306.8 M87.6,335.9 L92.6,335.9 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M328.6,341 L328.6,346 M446.6,341 L446.6,346 M564.6,341 L564.6,346 M328.6,341 L328.6,346 M210.6,341 L210.6,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="328.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="446.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="564.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">20</text>
+<text x="328.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="210.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-20</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="221.9" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="192.8" text-anchor="end" font-size="12" font-family="Verdana">0.1</text>
+<text x="81.6" y="163.6" text-anchor="end" font-size="12" font-family="Verdana">0.2</text>
+<text x="81.6" y="134.5" text-anchor="end" font-size="12" font-family="Verdana">0.3</text>
+<text x="81.6" y="105.4" text-anchor="end" font-size="12" font-family="Verdana">0.4</text>
+<text x="81.6" y="76.3" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="81.6" y="221.9" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="251" text-anchor="end" font-size="12" font-family="Verdana">-0.1</text>
+<text x="81.6" y="280.1" text-anchor="end" font-size="12" font-family="Verdana">-0.2</text>
+<text x="81.6" y="309.2" text-anchor="end" font-size="12" font-family="Verdana">-0.3</text>
+<text x="81.6" y="338.3" text-anchor="end" font-size="12" font-family="Verdana">-0.4</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">airy_ai(z)</text></g>
+<g id="xLabel">
+<text x="333.3" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">z</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,270.8 L94.96,206.3 L97.32,151.5 L99.68,146.5 L102,194.6 L104.4,260.7 L106.8,297.5 L109.1,279.2 L111.5,219.1 L113.8,159.2 L116.2,140.5 L118.6,175.4 L120.9,239.9 L123.3,290.9 L125.6,295.1 L128,250.1 L130.4,185.4 L132.7,142.2 L135.1,147.6 L137.4,197.6 L139.8,261.1 L142.2,299.5 L144.5,289.9 L146.9,238.6 L149.2,176 L151.6,138.5 L154,147.2 L156.3,196.6 L158.7,258.9 L161,299.6 L163.4,296.9 L165.8,252.8 L168.1,191.1 L170.5,144 L172.8,135.6 L175.2,169.5 L177.6,228.4 L179.9,283 L182.3,306.9 L184.6,289.2 L187,238.8 L189.4,179.4 L191.7,138.1 L194.1,133.1 L196.4,166 L198.8,222 L201.2,277 L203.5,308.1 L205.9,303 L208.2,264.2 L210.6,207.8 L212.9,155.7 L215.3,127.9 L217.7,134 L220,171.4 L222.4,225.9 L224.7,278.3 L227.1,310.6 L229.5,312.5 L231.8,284 L234.2,234.8 L236.5,180.8 L238.9,138.5 L241.3,120.1 L243.6,130.4 L246,165.8 L248.3,215.9 L250.7,267.1 L253.1,306 L255.4,323.2 L257.8,315.3 L260.1,284.8 L262.5,239.4 L264.9,189.5 L267.2,145.9 L269.6,117.4 L271.9,108.8 L274.3,121.2 L276.7,151.4 L279,193.5 L281.4,239.9 L283.7,283.2 L286.1,316.9 L288.5,336.9 L290.8,341 L293.2,329.8 L295.5,305.4 L297.9,271.4 L300.3,232.1 L302.6,191.5 L305,153.3 L307.3,120.3 L309.7,94.32 L312.1,76.32 L314.4,66.28 L316.8,63.55 L319.1,67.04 L321.5,75.4 L323.9,87.23 L326.2,101.2 L328.6,116.1 L330.9,131.1 L333.3,145.3 L335.7,158.4 L338,170 L340.4,180.1 L342.7,188.6 L345.1,195.6 L347.5,201.3 L349.8,205.8 L352.2,209.3 L354.5,212 L356.9,214.1 L359.3,215.6 L361.6,216.7 L364,217.5 L366.3,218.1 L368.7,218.6 L371.1,218.8 L373.4,219.1 L375.8,219.2 L378.1,219.3 L380.5,219.3 L382.9,219.4 L385.2,219.4 L387.6,219.4 L389.9,219.4 L392.3,219.5 L394.7,219.5 L397,219.5 L399.4,219.5 L401.7,219.5 L404.1,219.5 L406.5,219.5 L408.8,219.5 L411.2,219.5 L413.5,219.5 L415.9,219.5 L418.3,219.5 L420.6,219.5 L423,219.5 L425.3,219.5 L427.7,219.5 L430.1,219.5 L432.4,219.5 L434.8,219.5 L437.1,219.5 L439.5,219.5 L441.9,219.5 L444.2,219.5 L446.6,219.5 L448.9,219.5 L451.3,219.5 L453.6,219.5 L456,219.5 L458.4,219.5 L460.7,219.5 L463.1,219.5 L465.4,219.5 L467.8,219.5 L470.2,219.5 L472.5,219.5 L474.9,219.5 L477.2,219.5 L479.6,219.5 L482,219.5 L484.3,219.5 L486.7,219.5 L489,219.5 L491.4,219.5 L493.8,219.5 L496.1,219.5 L498.5,219.5 L500.8,219.5 L503.2,219.5 L505.6,219.5 L507.9,219.5 L510.3,219.5 L512.6,219.5 L515,219.5 L517.4,219.5 L519.7,219.5 L522.1,219.5 L524.4,219.5 L526.8,219.5 L529.2,219.5 L531.5,219.5 L533.9,219.5 L536.2,219.5 L538.6,219.5 L541,219.5 L543.3,219.5 L545.7,219.5 L548,219.5 L550.4,219.5 L552.8,219.5 L555.1,219.5 L557.5,219.5 L559.8,219.5 L562.2,219.5 L564.6,219.5 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Ai</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/airy_aip.png b/doc/sf_and_dist/graphs/airy_aip.png
new file mode 100644
index 0000000000000000000000000000000000000000..a7e6eb3e875d86b6a1b5283230dd303a84cebdd3
GIT binary patch
literal 33021
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+P%8JmZJHNfRO?^MtGEwd-!y=6)<_=}Pt4u*x!q#%Fy%iPp
zdSzKqw(Z`oZO=2l-mu#8ts-Zu#)5XOFs`*X7PVgMdhXoqwO~P00|$$ddbQj>`>=42
z6LR;;*Ov2ozPn%gk^QFj`#MhNym!xc&Ocs!ytY5xkwdXXz=@5gj$y~+W!ZvU(=2Mm
zoj_tqiW@7K?0-Hr@?~giQsoF{5CRGFaP0AmZx8@6Z*a3Jfb^bVXl9xK5=m)rWb^=O
zH9D|>L8V2&i9<3W0IJPEgMkyIm`y^Y0VJcy%){jXGGziI+dvvqw_M+WLox5!MR$4E
z^mO%S=jL_```cW6`C7oKL+AyAkkc>S?Ca}}_DC8VBp>6sQ}_EV>-@i$rtfQ6+;1mk
z|M#VTb<LlN?s5m`mf!2-xBqkD)M_E8j<q0P|I+>c+5UgC`TZK<{Cz*w>i&J6zj*Ch
z-S?Z>`D6~Pi`{+U(xpp}A2+k{GBNPT+1$9aTga(nE?A>#Zf<VG&LUMUZS9XQ{p+PJ
zW{8}(|6g<OxqSVf!koLiM7Q55^6u}ye(f3)D4f6OgTnUjr04VN<u*p}gvS)J=I#0D
z#&E#+yv^kAKQAtJf4t*y-)q$`VDBi4G_*{p>(u)urW4Vyv-tU<O`C*XUt4?l-QC^A
zcJ<HamM8uA@UY_B&GhP;J=?a4#jO`NH8q`ff2M%bn<l0S0+-(3*jsIWZEbY>#l`N)
z&(6%`Xm$E==eb>bj#>9o@9EF}%-OchOva*s;bO*?<Hys_&T74#zh5>^|Nl;vmM`)@
z^raM++}~L8GALzp<eB;Q`@MJQMr>ekcxY6hmv(+$Z}t1V;Xh?L6_0p=z0{}bJ&nOa
z=NH3+J)h4VJ~2^wW9jR#oI5)%u3RnX)S(Uby!O4i-?=$AH?amU^Lc5w<L2wHk7i}B
zV^nz0B;@2#-#puaL-8+H?47GuuRh%QeBSGiQJI;V3=eLm&p+DCZ^yBJ{(lxBCpNV|
z*ZT!7<$El@9IJUxJibOyf8UR!bI<wYY&uM{uRWOLt+(-WRg1tQDX_EJK=E!-@PJ{N
z&&;OR>-XC|H(tO0pVhqjf0Z_Wzgz|dFe4~$EV;j6dj0-?U)Lu;Jk)AAf2Mi997xTY
zn4Lmv*REZ$YSpICT`dBSxFnbqTfT5xSy_G9eg7|CqXWbI-*=vWvI`FnZ<jPqQxNMG
zjp23YQ2Z;&<>2J8KjCPXXori^jvtS@cVFB7H2L43pA0kD)LM9Az>aJBe!pJcIQ`s_
z@cqB8E;<iNcE>B9&t+eKz5Cj=FopvyoWcgh&wP3$3=h2mrPaq3?{>WZ_=bOfrR|}E
zLd)NS@}z*1j*683gLmz9&g_t!y<kw}?8EQBuyRcBSa#vowTE9!K_$&2g{h*c9Mf2G
zD)qS>#6Mh|S6h+u@iWI1mWQ7|Z*Q6K&o8}N`jnQ|+<k0{M^a;q-#htO*3Hp<@4EG&
zP?*lod>`xAPBQhER{F)a3M4763=y*b-+#N{_}=|3_w&#H|H7&GPHnEAa`xxyAckEX
zr@D;({Ma2|_DiZofV=Z((vOpK%@Z%0uXooFDf(sAA|U?ZL$H2Ayz}C<?@tPV9OrZb
zYspw5DJ$!lbNkv8h!-yPFJvf@e0}Zh!F2oIlU^2wt*MY-zjs^o!CsIVm+miMD3SE_
zH9V4}dHMO8h>f!A_j!R!*$MXo7<TnMdnU0c@H5kf#mb$1eM_381)Vq)m+W_Bd|_n5
zZjk$H&bMzYR#rk>c`h7^EffB+u`W2BkrniqA&Y4OAGq+YI_#^!w>kH=na%gxq8(*r
z3>Ul(e5~NQsq^5Yg#C2Y1W<B#(#*Hu@SFSl<^OMg$g3h`$S{j}##yG1J1oT~ASpOA
z$5L4N*p-LD;<a217p{n~GPo?(Y;ihPUu|V2^y1ADW>D2I;ob$t63Me?3mFV#SrYld
zPWS|J?W|c_f;P-l@GzO>WHmRHa|WnBu>=Lo*|UZ$&33_u7nDA9ha|?G3m8fSZ|Y3&
zOE;*gn5oIWVXrM`Kl{2826g{`ym6IJm6xvvRcbsL8Vs>6X51lRY=LocNv9Zd^8FJ&
zJP1;mEU6;&tlew%l9ifm-|y#x<J0LxLmSft*Obk2SFW`QaQ*bLY><`ZymGBAAn1{C
zEZe<3KPRj_Z$HUH#S<L%7CfvAx=*Av&YC4~C~<!#`-Vk}SW;6NFQ-1>){p7?RaL5F
zAmsV5nLldETz60`R%$SaUc7LjVQcpFSysxkkM5Uo*zd`1(Am``G-W!wk7Yxrixe-f
zU`)xy{HZ(2UY3Y;y37K{&m#ko1~t#6K{xi*TIcQk8m1Gq<;0c9n>}Gn*JK<X@2!6O
zmUGH<_5iT|dX8_kzEgI)B&OnF(VIIrvwr9}X#ZzAaBl8ekL8<}ol|NNaOx=3VDSBP
zN_+i-Rjbz>ivRyB{BrtB)r8G_3*wl}UNam^()>{)SMxf0`J+##)gQdu{Xg%A4#SH#
zK1u=~7A;!Dvb${SOe<}1nQCVa#g-07#*9gp#m^EhFZ2Cz@B6;=UpjkPa<;L5DB#?2
z<cigf2%WoI``+z%oaLLZ-suvgq05`_=Z93yhsIk*1tzl&`I`Urd^xj4z{#V&mFa?O
ziFkvSjDs#qQVhef$L*{M8c*D9^8WZWgfZ#qeog-KBkO5x!~Gw}qH=D0=-l-A)-556
zw_DN+UIc{P1ewth4N4R3-Upr?J0SCp(PTPP-_anB)*6Nn>))!R$sTyJU&di8Q^Cti
zYa_PhXe$X8Gi|lj)ivDn^%~=!zwckUs4BJyJQCAjkbTg|E_dL{%HZ8~F;?Ybv!uS2
zpJn7}XI>V5aOEpT9yWe%2V0ROk+m#uj<;}{o^m^wbN^mX{qODekEie7vqC#%QPa0F
zUyJ{L-&aqa>&c<mvV(R1WpRm)H+Of7zu)uOufKmPi}Q&zKI;ZwU&F)C<@p+C_%ps%
zP4Hz{rNNkO+ptRJfc&2a`9EHTFHbl(CwW7`LM!$Sdt-$shgmn&|2WJyr}kS$NZ7Q9
zUv{8yD+jrE*XwnMdnAo_)$LoqQ1JV`^7)qpJSul`v2WPT@I||bVXM#vJFa8TKhLn*
zyi~PsWpMkVEhY^vN^76^I0#=n+%`4o@v*-iYQ`KaS7txm7{T@V+1`%u_`f#iY|FQN
z`pl`=GNC4bVOGk|PfsIu6etRHvIuputXjRg@a59!Ngp2_t+apsWU~LUlj`&DeEs~^
z`rCtae)~l^0$ZLjumyyPIRppqepq~Edc$N5ZSI5*4-8J7V!E+)HE(HY=(2M?ZowSw
ze>vL!#=Z{>OuXlto!y;$Y01GG`}T7F|8bnrXTIH`FEiaY<whG{dbvh(`*Z;(4nwAD
z2H&Eqq2UXcE@hqQ!Ll-hOIKHy^=Q1}rbz$op#{&_9Od;GS9>x3_Sre<z(Y9)hEr|_
zT^7$;{o-qt0N2l{td1puwa;cQ*3o8ut^IA*tQjV1EdojUA`N+mn5Rr-6<OaDJeA2T
zp6T72D^(1P8s1FqN+<QcuitVdKkHp$Iasgq$6v3nu{dta$z)+LF}uX50x>}E(Bq5O
z7SDXkc;(oE8RZOXH5lc~7_M?S>}BC$Sh|!k)$_r(Zz<Cmwp?Odvx;jIiw}q5kunX2
z*p}z<H(5oC8A2@@_68rwa#CO@_;NAy#@^c%^^5%c8DE5JFbJ<$!}I9L<o1OtHPcSM
z+NB#URd_9OaRd{{<<=q%dQRdEY0ntcKt<Zib-oI#!VYFOFSwe+#JDAByX3^xmv1wM
z++>buayZbPdAUuyobmBTld^X?M{lP0F9Mav5NB|KicrS$`>QxZr#A?5n$C9k^7#yx
z*8wZ`4QqApO;xk|`$e$g_giMKb60O}Tg$oFEi~cG46f7F4AXUQcbVV6lm4<=z=`8!
zbO6IHj{fU4{0Z*vOsT1i6*d7OOm;F%C({zWSlpB}r%cUc3b?JC;}?)-6saPV$t~;f
zc3m@j`^9Tw;YI8GYHOAKED{CSc)6nEnEt)=H-EJ8xLM>cxfTJZUt)8ZUnuQ~RZV!T
znXtEn)1j03MlBD|g3d#egyt{&ylZ+xs71rC>mKEzq2C!^#k(8tm;ZTV(^COIi$nu9
zUarVEro4=fgzxX>o=DmBq3SIENwpS%OWzkVzfj_v-f))VK#Dozils@LBa^?sjAQ!t
zd+&!T+hs1%-vv6j*bRg{4?X`}lKWCaJNPAoT41Ck%Yti>S5~giKeEKLIUrhk+a8uX
z7X%!&rY1_x5ODGk7irKtbonf!i517L#m>@<%o$A@vs)i3czhQzNU-Bvvx|L0^?&&V
zRXjacL4_`#qLAk-vBN(za(k6$o_X+j{``*n|Nl9A-)k0d^0?p3biwsSF@tHjPU?xB
zuk~W~#PJ_W-2c$-z&p(ZhgJrgJ)9~cM)qND!VQh<=0{Itx^^x!Jc@0L-6>h?sDeKq
zn*(BHo36j!xQ6G>1%ZPP4kpG_y{uRh<;v*6q38lK`v-Hov%*asf&SCoGv6IzHMq`x
zV=oKO4Dp7$=8Y`P&#v8N+$rO5)wbbQY^Zg^?QN#XS5|bb+u-Nxdt#G<hqE(_bNjSM
ze?A{iI^GxN{Y+BGiQ{E;0E3l}yF2^0x<7`OUWSBoT1b33__$H=;>C*-T`GSjhM(~f
z+EL9Fv3vT?eS1ArZtAkWF;*$qogB^?@pNayHpY}oOB`eE<xMnFBIOt8F*G~M+kIWR
zcth1!KJR<&pde{tx{w&QE~eA_d7YFm@9*jw8xf;t6TX%)FfWri@J{tXz=@dqao>eD
zTw~6-$9UyD^Od(u@80+*O+FcQjd@3TKD%3=&g)-0&A5(5F>)|Wj|n<%WT4n0z#!7l
zSNwMC^`ytks(2&~cO5_8tJY|3RW!As_dCNX9maD0#ulf#B|(xYMr_KbPCRFrC7$*6
zEhkI!zIBD>QJIl*8Q#3{`Sv1q&DyQ&SZW>|NMy7qOwzUcvEb;W?}{w~m$olpDA9Cl
zca(q0Fe{Q>ynlHgN27#3WBTS<i*MXzWJx#`xMdalhZE})E!L#v&h`5qWU;`qA#8dB
z<APOM9n-|NGOy+S_^@5K&0RpyiDRP}m&5d=64{vQ>UDAsi&Ya!H6LVz%ywU4-Jq%(
zHGgrW`^7Gi4-=UJO1UDq56k@9mBqK<E7OKuRvp*EezQDSU;kGwZ^y%akL4?wI2DiN
z1~BZJQecsALN+*>>D^o=vsX7<l{A0U%u_yRJe_6RdB!Vq{EeT!dRHRf!F%9RX@NV}
z0T-pUDeRj$s=sY{yz}|L&g^xOttm#yr>ljWI0T!SE-aPcm0Q8n_{EP=x}3pu`?}}P
z9N*eZRZTGEONhQbkuPDv>%SovcC+O4Ge-mlGWD}>o7!0ZKJRdHe=S$__ic|qovwFR
zpCI5A!@|12+i=#7+<f~zoGb?K8NT^2O2239aS5_@=`WkNGr;q`$c9;kx^LfdhJ?xe
zlVW3v`|&p}HT6M^YJznY!`?W4E$z43%<u2r?VIc;)f67LQ)vDEed6-9SF%q37INay
z<O7-iilMATWjC7ya}>vs9_Aa?tT|g)=DZ2~cIDjWMJ#Lfu?qxPbE$=M9O)7&(3<KP
z94vCUO;*k_I5yW`KxOjDr1$sAdL)B8H*I1#*0b_}`uviJfBRYloQ{Cw`}lz;dW@?J
z8P1-0_j(_z%keh`8LQbGp9?i;xgV7IxphMp--CnAfh|t|<Q6VirBy9+;O}qihhM99
z-8n9(d}?EU{PL&oy*U(Jc(@#<FY0ZaC?37jSs^Xxz^W>S>S@_uKcBH~xEp*R%&Os)
z8`!v2EO++)S)Dwcc}I1*^|79nFK*=-C%H(1Mpt%lfRfA|MjyG0%o%G~=J=&g^hy=r
zk+WnEh~>QD<G-*jt(<+s8l4NKdB=Eu$~u_ZHth5|Fwx`EmFr64KUo&Y@;#Vmn=4_x
zZPV-L%5GCOgQ_sSCQwvMvdlf1BG{=iwWsl7>%6ag3vLN*uq(L5lbdVntk7^v?trrQ
zfu~Oyr%d@VWqM;Vr^D_x$Jcxd`kpZaF$g(<n{AqIY>uz};=j++Up(6(X`_jaT*+Ez
z<}>|`fo~b)W-?v7yesWH<MT3xt35Lqi_{mbjbNXCn~~?{BZhbP?p|h;v7BVv&?4|i
zO@kq}Yog-?P=k0H+k>xFyX?}ou&g=D@aE->R;OdvE;H_Q?ayKt2nb$vc0SX#G#;LW
zvsOEp*{zB#8dUo@4hSlr0@teIj*KsYdMq0{<=)9B>|v>SA|~L_%6ua_U{)!^?sf+T
zQ@^=WH6NrHHHT<jKFzx|NjAog{X(D6hk3SdC9JnqbIt%Y+jnq+f_n+O!Ne0^G;T5-
zE9a88WMT`5XL?u7x1f@7#r?M@*0*lsJ<=z%!B%lXjBUf&vxc{?T@ZBQ(BxrVaQM$N
z^Zf^p6ebrYyniPrZ$631Pwg@XOVz(=)2963d7F4PlqpP>Dey6aoF>Cniw5^Lhmf-p
zZ{A#)bXv~;e1CKxQ<)ZvQ1{Y;4+%@$IW1(qE#76-@%Q&jCLyN|=>-fWGtSrl`&?0b
zI9kFeDWtz&dM5J>pKoOh%#8X%oRt$ryO$PE1C@HuiW#o<HZoq}*s5I4$gCxM;NIQ|
z4Rci!UdtY^t-ci)E&b~2>nm;tK?7D0V+$;L4m!6Tc>PuOW1%u%g4;~y6;m7fMH-ID
zT3eenGGtYKUE{;}T<B1P>FWn`q*(S=msj(D_itaEz@d1=Hh^K5h;rxc7}W<32f9PF
zlx<}!%ef-H$~b)9-Oz7yc@6UnpEQB~<+|RC&%GF!9b8*K_Ui7;$oE$e^G-Z5;ht*3
zYFP(e#+Zw*AKzhf;!u3o2uhoU48ol}OpWu_&5aZCQ+wJnO;q!NvUgLK%mL-#1J7g*
zeEY_-C(eKU?p0ol&$Sub55F?&WtjClJXrYESNWz_uM}?GdbDi&Qjw(d^U8W8C!c0~
zVkY3kQOGUQpywLO;qt#yNim%5+*~FzbM}B#{sgtju1XWb?lIrEcdvR%U){PcxdSmv
z3*Oe0&US0K^EBQ;ntAeBrrg|XI~#t=IPf*AwFrE70Hw8_#*<f>Uwp5A`0<2wLlozY
zy~PZr8<$k^^h{&m`}S*xR=eJG;Z<|j=UwJtFflzE01Ehz4hOmmZscc5{y3p{!7A@H
zW6#l`i0yg(m#-_d2)KjGo@d{m3N<u@u}v#yxXi&8+TZx{ErXOUqx)h|(H^%yZgXO9
z3}?dMn9yQ|;;#&=${0R#`X2bD&|$`6wVk0Pn6u*QDp`y7d;T94-}ixC#zLSFG{TXj
zEz+QObO-Z`*Iz$69LQe5Zm^v>BaO#r-PNLFvIms!+8_AwE_rSYXM#gH!&+^|)$bV3
ze79@(`n#cDhH35NZMh2G)AJ7Q|Non(#mP>l{?Fte$L*!&>=ROKx#9Ny{emN+D_$|O
z^jJ2$Vt0H#k9ox>8;9acd~zo5o@Fpy*d@2OMo}P?FZuiTlTS^UZrLTQmN~F&nZ%=y
zB5r*;@4w#a5KPU;>3LSV>g|%Hs(q%}c88MtV_O83PYH1S{J8)BZ~r+pp90+9yK*R&
zIkI0^Dj~@-H(OLD;SQsX5o^w|ji*&>&hSh-_ncvtE~9uE!&+(P<W}Yx`&n}4GT*o(
z;~W|)U^jpH^=wg5RSj+K9gFxs{CvLs@fl<Hq$3?h3<vJ)d<<%%wCB5WD1HN#AYUvS
zj2>HsST+1CXI!nzIGeNaiFm^+XN9b4hPD2T&#UDR+$t?tyY}OpczfCHQyM`H>7Sp~
zOaIn9J9F{I&ds9L-?ms+XghIi<Odc0-O`c=r>@_Uc7*ZFbSA&$n?064Z98%FapscC
zH*Jy=LaZB}J!gn|$sjh5d4(T?7|8W(cdt!z2n~I|etw^Ho8$Ytw;Oq-?GC2fTQ7W_
zyl{g2^ZE8-^*@+n9h^=aXkfaql%?6O!e&BI>l+V7=AuO+7w%~Evs;>V@3_o(W-ik<
zGnSwzDF>~oj#{ewx9N-T47zR=#^qqhe&MFjhvM^pg*T_mH?LYX@B19%=Mr2FPA3`~
znJyeX@$F9Je5P;zUz_gStR$G5-2S{{n}NAi!_Q*}S`NSRI`C7*;ccm@Ucy2{gRp50
zrtBLgFqGV5jM<oEy>8#H9dYvWjhFLfUw>!zXFjN1=^enZOX6l}L1)WW&4l^qndhHZ
z{>y80|Bdx#z63k<vpvi=Zq7Wjne#}$i;`~azjLK^>(;kkf9+_XVgEbuTP=gN%z;0u
z4;-5hWn^_le!92l%60QcTQ0YK|Mer#J@nCw#j7{e{XNcir%S-;O)JxdM9?Vhocec?
z79|fR$E|<qC=mFm)gfeQ!&mE*(;JGrO^sJSP@0&+$bMl5L(lQcmi2dkRnHX7X!Y8x
zHTl5LDqcoi);Cj_SMV+@^J9>+5OCC)b|}#Ot6T_gM(TsBtL?Y^3~LccvKMLKD?Z37
z{$S((f1<0h*}qr$USm8H&SZ9rxnc=3hs5l=)7Q&La?QNWl5|vJMupAx4_|-p<zU&f
zj5TWEr8TD_8(P^M!$YS=ykZa&Za91P8t+2AW7~3lXBaGGi_3p+Xv$!aea-O4=lSKg
zYe4Bpp39+q<=VAJKTh^*u)nZ7N9{dBT0qbuE!I1`*#!)q-FhnRCBw7oKFgwGjAvr4
zLKQD?O-;LM)zJE!A?i7Um>#3`TZX**_j)>ovp?^vJEeJeLvFP2Zw5}qzj9m-;*Ym5
z&+z78ZFciIu=DPUfD`R5O1h@61CCp<8<cZO1So?H3q8kFvWb1e1m=j~<hegY5^rx)
z^O+Md`TN&buN2&RG!9=|+iP|Y6ano_7ml_#6)j}AY6~hULlp%UC#N<X;!Dt)>Zp`>
z=AfnuLny}<r=>RwZp^88+c#PB!6Uu}mzfOqGjlMg&$EztzpwhjGHF4l4r5T7$(5bs
z!xeE?=0J>Q!hsnKXVj}o+An(S^c8N{d2D6I<Fp>Gm52BiR5niY=V1=BX!!XYGzfNB
zX{W%^Y6j<wys~^w2?jNPxu);;tWz%cawr~=)L@A1SyQlCpH-(i%xZb`^N$((-IQw^
zZb{6zliucZ%zNw4y1NZhjbSHd2G3<Wr*3lk6w`;_d#6olbd@=faYgE5WKW1zv#fO#
z3(JFqJ>TVI9h^M=w}CPYm-+6X1Dg)d{+z49*rVRK_~M=91P0#+5sw*W31?hfvF*0y
zeB<RttT7%LOxLD1c3U>2rZTcH#krq4U|qg#(K5A`SFiqjX9i93u(63W=&1>OP@FlX
zkRkLPQ`mLp86HalgC<3XWG)n{H21izH_3i&cF2mznM{2ylRo^knbzjh@Mrh*-N~T>
zF2xMo+&bF9Ct3ww{%3A@+`rz{+4;!F#;Yv?Nva|ZdTzpb&sZ0H6xr~V$w0&?j_I5}
zL+|?L)8^~~2KpDccpKTSd}SyrQ+xQe>Qh}U!)uuX+qPM(TJ>pq1LJeIgE_aa#TYQI
z2@ZO6c;oSF8+d#;US1DikUMDm{Z4aopCy}f8_&Ve@YvR6%a%2r|Nkc4{_vHR!PS2|
z+!il;|LFT^PKR94Ij3R|WH~9cdL6h`=@xw8r}xTdG7i~Q4BWkGj3tdL)9x22eq?{a
zJo9SThI8jsF1=jS!2IHj!Hc)IkIFbSq$W6d{9pc|yp!?R`ue}wHvfJ+j@X#Q+Qu*6
z_rB)2^^R}1vOj)0t^fS*oW0fG7cE-ERDQQKyuW|?6p=DV7lTX8GqORWTc>uHt*T<+
zwr)7q<|tmyaFyF(Gt=6L_<5`34mfRQD?N3Z`IPsZwQCDo4*%Pe6o1^4z2M!QLZ|b7
z^Ueesv`qNN%bH+b_j&gH2iKzWkG@<!pO0b3|9`&?6A!VxxxJlV*{$cq@5;mN{KwZs
zZk}>qUEqV#)JeXK&x;w3p6@)q_2HSF)eKLozkTZTd}~wbE_h--6WbZyX1zC{RMP6U
znPJv}oQw_$yZA4)47xoRZ?04;TobIrxaRQ{gN%!E4i2+fcVvl{GYLEW(qE^?c>HnU
zn|phu|Nl5{|KVY~ypoXN|FatfzJC2`@$<>#-F0!{;q3t$ExEV1iT>Hs*2cEy(<$v6
zI|`MP3`@_otrF;1!@R<}X6GS+sI2gPEHO72LuNCXy<%7f>L=gaQyzMeIisIB;zlOR
z8P%nq13`{BV(?<yHWn%A#Vb~?7OJZI^h9yR`h1fuOWOpTele{RZrB*Xv;W6Y{epw6
z;tLinVse))74frtD$*lwFZcB6(-~&DQgvSz%Zt7}J6Tn(fAP+plBubwwsvu$p{;Fg
zZF}a2M@4lVJLYz$_WRu(Z#JDasQQwzCUUde$+;n|4k@iEHtVM5*v`ARUh?J5%U%as
zs~E0MYe)@$@$$v@4W}5-Y!~u(59Qhsv0ib(->5Z(46ZB-{vKYiJwM+mHrDh{-NyP)
zeU{6(Zsv%Ax{x2wg35vzRfh025skZcS=}i-E-PW0B{EGfwrl&nD(>Ik-X5-gzqfs=
zcKD++#^;YL?zig#PZ|Hdd49^??f2iepMUObbvL+YNzlrszct_Q6!V+@oxX$tx)#7J
z|6b4a_<Gsh<?oO6n&0bqy?+0`2i0%y?iQbImiy}0#!_$Fpp!1^pFd$uc;|RQRW&Y?
z-5~s@_=On9oAYdQojar0H(ZdIF-a(Sk&&E#Iq&jwt&xpkJ~LK&F?N4p$l_ZN#kj(<
z;i&fkKZ}O{f6|4I^{y7HyZ4w;%~z`D>}*LE#g;GrG0F_}AG_lpoYG!@B;EdZWX-3O
z>J`ssrWZV&8vbZXu;0NC4-XeU>Qqm9cV}nCkB99W%iqV{DZL)M<Mq1TAGWTq^*#Cf
zca0s7v>DIYvu9)Fy_W`MWM&?`u+X{n+=r^YJAS=dy|Mm(-Igs|p47erjk<$Jksoh5
zf5t8O@V~h8C)*r8aq24bCG3l=I2Lpu%(7vptDk{}d=(>~_57a(+84SwjYBmPo>wtE
zcH&zgY}+uu=2D}e@~JNS8@-SFRv)$hzjE6p(A54xQ>KFJ>tZ9eW{H9(Ll<w_wCTa-
zMhAxSJB953-v9r{pPQR|>RrJ(%jXaL>wg7bKX0CMqai?}MKgFA1A~>dHK;sz{NUi>
zmj{%83z_HL>2PdjTe!<=|7`&d76Bf%-E~u@OgS)l@jb2k%qvbY`iK`W^iFB`{GCC{
zQ#2hk&bjmYX~tvE<d|C18JM0OQgtXyOiSlqFf-8dXGX5C#}|fM(M<QYuMdu5kgLw&
z-IlwUK?M}}lbQZq?5}G{*zm)=|J|I5N1YX~RxY1%_aUgrI4U0Bvuc$VkE9Vxzs)C(
zyq!;{t=o4Xc6V9gw>LLI3kU2z&pgk-aI9ax|K{fO<X2Z#{`m2@|KpA1{)Y$I<#m48
z@!Nc0kgIsmxNd&_{f+GNcfAPSJFj>ZyTN@PhXXs9XVi<%saX{v?)mf7$|%ko5&Q{u
z&xH-{MXw0<nQ`+bbH-fe7w3dN{QEoC;`f`tp!vpyNxIk8{5&y>ThOWF@Q!1QQ$*|2
z?DfUd=M=JCTNm4X?wsGA-|u!uY{?L;`}0`7e6L-~34uQ!+U<`V=@i~=_w9B3e<@Q_
z(;vU@|L@B%>AL^_-}i_e1q&zrmblHDbB|HSgzIQWLhxG#x5b)2{@&Ze`!|a7MhEkZ
z|JQkEl%L%q;IUB7p|qI6)$72yr44WS8{gc&-zlhkYN=iNqa#sPptTO&*)j*-*?hlK
zyyN}8-yfb#_6McjmmhBl``a|8&#Pp6eSQ7*CwrIs&+mJAdHM62+!GTNBerA&_V=Hi
zXDhuq{rt8kdTz%KJQ0d&Y?z~<^^9SaEQ{`Y4KXhU=2^@cDd%$y88f!IuitFk`Rdh#
z)aUYb^IIG^Z{&M&RXjQINNM%5V|DBW_xJhn$m@kO%`;di)z0U7@sf~x>DFEUGeBMP
zf?nnubH9Bn1Fd05pIa&>rXTm_OR3D^_un;MGfpWK;$Gemy1r?$zi2mygYv;i5o;p&
z7i?7&cw6&%kxwy0_w<Ifo{Zg=4SrJ^QmYx9741O-QQzK{FmfvX<qzj_V3=W;%qCa)
zL{KMYhk*J08skZxTko&=#njl~pC#<EP-H_7bHoWwV<m=e>xQC5t8T1|HU_t-N|O^p
z-Z6<uGC#heHsRGP1)<I@lZv);T+HBFyS6ZsUEsp$180xQtF%n8Ys+R;V5oVj9e?oG
z*Vi8}dFwy?^ZESoeYL;m?3=W9#T;gh=L}*|chho2WB$oGXv;Y4oaZh(QO-fzSz%Qb
zgX^&aGki^+J6&PqVXNh6{j=>W<GcI!J6EkrIB0MDGeKTKamoHiS&SSE%jefw-K%=7
z`=iEgPSvZGH#Q_TUk=~IE6F(HEYr&pvwW@_C*=+}sU|4fHf)?>s+urSWW&wSf}>`Q
zOM)adFV25oJExf8Xw}m<Z<tLk{a<cen8dp+e>t-U$IJR1aSTicHY6V2Q1&(|ru1rP
z#ix_%bNBV-o><cG^?A|MhE&-DhcpwmswP}5X8mfswvgfMSB9=B4U99&7+sGau-MAU
zvSB;_1&{yp&uu&oniBfrA2X9_o?We#m$!Fy&6)S#A1`c|I~18dxApJu>in}W`oRXT
zDQD=N+Q5C5af&XZ`0X2sR~23aoaj$6YA&(jp09s=(Gw*RZN}=oaxBeuE=ryY<E$3H
zXU<46n|Vg0Bt2E|E(_BQYo4n6`}l(S9{hf9t~}fI+}#^30++%Imom&TO7*(_tyg*H
zr&HRw`+AE{Olc@R?j6g&;Fd^1B6~nwfS6F0Ta4?19n34bA64x6F=uZ~$G2xI3qgsA
z(O0MI%Ue<9x#t!wcK)Md-R?NMkl}dG#ce`wZ(eTOn9QB8q0};AUrV;vfz@GaopjWm
zbEIsJ-1FfOx7ghil~245NdBmitJu3U{M5;%4WF$Ok3DA)D`L2MR+Qz8MMEoVg2IE=
z<IK)~TN@(s=XK>OD7_C3denUXedsmz8~5fl9A^#*>6q5gysg#Y%om0#n_pfQ-x!6Q
zeu=LWY^eY9SiTU{VQS{L6R6s^aid^(e66Wm-H*iX{AV(oR3F6rt#5cGvO(~;-v7Hj
zbCyqS`27FkRh9+61UM4bq^u3r*~>HIy)nxX8Hc}nLsT21qaUwWp&_U@`P!8mcbPS|
zvo5iI!>rQs#XUxuVgLWX?-wsw!ZKOi|5)z!yKTRI{hD(gRQcNfJn3I>r|@{<<z>DV
zPbRwO>|0rTVoC$|+uNaU8KiEq<}7E<c+%%k$o}EO&0{XX3-5W!if(3btzux@>X|T;
z#ULS{^F|LdhXJP#$IJOUma!LHSrJ(A^=kOWijPTmiqG5rSpWZ*{*|j&6YuOOl&~yP
z;ghv$>9_mE5xqUnwY1bUZ}(fXJ4L5;_a0LE%eg<^jp14Tv+1P_+}34vDngknm;FfE
z-4ObnL8_dAyWN3dFH7DTMxAY$ECDx}BmS)4cJuDByMl8WR|Ln(ZpuB}HWS<!{Bg!O
zTI61bfYY4grc441d*bx-c06Q@DZg6^YUhE<Z`<l`3pQ>PRCen*uyXmluHy5y;?L(4
z^LcsoELXXEBsza@>+$(NOs#H3RqYkysAx5B6cK9J#FvnG+)voxsLPFs&qZf3YrJL<
z^Jk1U=8(D|<E{KINo(oS_M<Wmj~D4oKB*+<&pox_s#Qbb$|swyF=y;$o^dke;spW2
zrwnq{I^gcn;ZUZ4<FCIa{rd89hF$Hh%i$a6lvwpv*!1O?-F|I)Q)C0E;r+K|mxEB@
zW`?)Y1y*x)cW@r@@K1aww83zqSpV|C*w`CKjV2qgO)!sLn|zJ&3hUgvst>MRYnj5l
z;wwXxJd<UK23J43go#GZj~-6ptPR!WvoF*Oa40TW|G<lJ#pi?U@(GWR^?ED~irA3A
zXk}%!q42Sr&paE+W;WiUUsYZ+>}su6vG*Uye*OO%$Uy~)>;|*1#%S!{UvWEq;pQ(B
zT2>smG<S#7?uMtb2M#^DJcl{r$NH9wLIpb0n$ADh{PorRHnT+Ml7OH`!n1-`7_lTB
zVcfD9Qf)|wrDe6n`}%U2nkv4zak1%f|9koW?*yDWvYiy%Kh1q#!!E4ucch7xyWs!d
z@5~HN3kC9ay;QUL@t~RS{yDiP!3Ta;Gki@yGw<ogjJ=(Um{wnC$U0E5>PDxbLBmI(
zf`uui<y%BH%q%TVVia)L%B*plIisJ!<o5sN#&tEOc0U%B&t_9>`4SqV$#8v5WOKV*
z6^HjUorClL|9QTy|M%ZIornz#>-T)>YTmw?|EEYn-p57tF(F$-Z{1O>Uhkqbx7<!K
zA!m)(!ktYGA4N8JMBdKej8I|ZnNiN*%B;|EtF$1BE8-aAmUNyo|NcG`I$$NNmLcs3
zTEO(ci}A<w{eM`+<0=%_?R+LRW$M>I$E#mmS$Sh~dcU*zX7QUs1$Kc;c9$9PB^0*%
zhWLoxzpbsk;z-!RNO2~^C?>sY|Ji4}XPi>V;O%|Yvf=Gp&WDN@7y^Qm&ui_d{cSbH
zqCr^g$^}N1mM_{dnhdpe@~c*_F5Xx6;ejKMyxpB=(w5CWoI3(ISSAR&wg&BPKW}6|
zU*G~usG0UVKc=MQgrJo?Ml<gnoaNMUo^i`MmK-xy9V-^8fY+eOq`){mJ%-h*nmm?o
z&dB%IsQh2EqKM&m|N3R1$|ihA5W~F6XEQ;qG$|>msu~-q-bWYR<v|NfWp>Tndtz$C
z=kISNtyh2WG6_r%I>N~E<l5>^o~CQ_Cp*^gEhtq@_{^8^(X_xytD3>uN=QRr{C@wN
z@6~}}Vh-7>x28U*{e32v@!~>|Rrx!NSZ&hJ$()&K%r30vbHG(RwguETDm*S*@vv3A
z;Kc>SKmWe(FaOoGO@O0f;>nbWCsRIuyYNy(xS@z|!HGztb1DBe?}^iul<r>I;@zR7
zn(%h7F-L1l-y5s&6wx_>>;Wk)9XC_f`S2%XW-|EtW}VtFcWx1%!h*NF@4WdG+z$#k
z{SsbR!oc`o`~JVWV!BZ+vAfF@<@z5logN3S4Zq*3=2v#_EBRHmZ9zYeVBxzEtA?X4
zv(L<!n)J7&!HmmoDYM4xkZT*avFKc5mf-t-R%AmMlUO+e<AP0_SaNf(aUE!D<7neE
z-LJdiw}ylh$4mYlml#>L*d55PeI5Pd+V*`<zl6#-izluOS+>GJa|#pN6WIe!Oy1kf
zH_l*~B70|!hsggb3BjyIOcy*jE#$;ynS}!$Fj!q=o*^JM&#KI#p`FjwuwuhU#S3>Y
zx*seMQ&3!D{~(HeLWbV7<H`G(BlfW9yjv$)EX?>b@xsT7RSzU2-u8X+OvrxD(AD2)
zc$--xj_I3r8N*Yr15>9uddnX0QR`l|Ornh^P?^D!t4-k2{DQU25%KZ;p{v6l>ev6|
zUUV^||2k+zX}f&gjfJyscAM>6y5oUH+_uo!Okt)$Y!k{~cd>eJv98iBW>~8OS}yb~
z=zx)GLg;LV6lVp7fIz_wR~U1$x(+_Rn8vrN!4b5w>d;iC554C14%|$i-&^?jSmLWI
zD<#ZwBKohhpOTPp*mEZ<ohu@bFX5xmhBrC37dLI%C{pk-w7@M!`=g=3v*!$_rZmib
z%g7U@#lSDym2_djhLxrTcO~ujN!9;-eLRa#xkaG8a4AF0$D`tb;o<GN(c2EZFMleU
z>m0IUrR=?!8sUyrE`|#BJW)qh8gJr{*uqltAz{k{<DCNX%*l4FHbqNr+z?)SKj5i^
z#7~h8Q&k^0w=a?~I#R>n(#{78?1!i14uHBjvQ{Mry6qj@7*<8!S5s08ZF5K||K2t4
z<vO8)C?(dMZR{7~*bT(I73ZFl@?wmB$slJV5h%vMSk>30*fL>XpEm1*J3EUvW?ohU
z^<e$tj}~pqz1@~RUDt8TX65Iv7dcN4ot7Kg?hwLmcEszzwN{5UaxA&WrcRb+Uc88X
z!(wI5`RA3tynfyHj3LULBPx|i;(>;QlgIx<Q^jsi(G1>D@X+bZe0%xLX=k0xZWk}T
zKEp8Cp#EP?d*1SCe}8{}{NHR(ql?mahq&}AhVGr6MT!%g4v9?Azn;~+z}02xj@2_x
zrnDY=JA<>agGa#ZHNz?1rm)FOW=1Sh7i13P-d>}}xLUY@0i2ik*NHTMh67Gb)!vwV
zobSr@>x;K+NtZwW<>lqyy$o|Ki`CqERvuoi_bcSwb=TI}w?qmI%>(x`Yglvas^DL6
zXXdZX*VZ<9Cx3YGNa<t_mxa_+ZN}qCnhSl6TMZ^Lu&sH|7!u3GW&ui>^#w~AYToU9
ze&O1+wz<~jk6tY9FZ*THw@8a+QJHXu&jOc}l<pkPh@34wYgVtQooBlG!K1>Dz6vi(
z!Zd6qcW0Qi7DT*Rzco&)&n2jhWsaYFd&SM2)?xfjb|o5Ji~CjuRjD;Av`qNdq+QJr
z9TipZs8gM<;v;*<dB%{f+!k}sDa~#*GK^d^r{+iAqo+~10$ZX2CA*hC_+0tmvuN3&
zGp!CsjvZhyc*EqT<eA7A5%j3}{By&(ETAykP$%%^VDl^Q10|r5Y1VMA1Ks-jB;N1&
z%=f79wbYT{T#XIlE2q?ICdB64dd+a^D?`_srpdA_Ygrw-xYZx4CTtYwIKFsikK1pC
zR2c^cU!fa5oHw%A18O;U%mSsz_y?ziJ}mK^Y>;=yqUQha`^Tq-$K8DW_0%aZpIIg+
z8)x6__u+6k3T|KKG6_bqru%Y5<Oyu?V3IJ{&9&~w&xW0m4Mw&Nx2k8(XU(|7_$FF2
z!J(MpYoLKreH@44k+nO581{X+<PB<gndRN-nE&s~^1X5P&*v0xsQX*Ro|k67%1Oa!
zZ%f?z<p~-NWdd7H6|Ma@Co4Sgi}bFmstFGMOwz)sB@Fz<9}-+%Dr7LMSjCleVSz!}
zn*^a50++TIE@jyBYSn7cK*y8Xzb8Tp>fPLStkk&OWmUFlZ}cML-!86G?`f~FiqyFj
z&JkhHE?{8Jb*zKI#G3m8czVTTuG2YJooP<#=|MZ0Ib`&hK|4Zz8Lbm(2n`Kgu_|cx
zz1OQ(NU^Nd^5uD<nqZp!^vmZE>xL+<2(^f$c4mz*qb-}+1CHuAEapq7tmNDj>FW>{
zc8dFilZ=&!Yi6dyt87IsaI$E~W=V*SmX53a8ak);+f5I($v3v;M&C<cy?V7_>8lXw
z{O2-{Y#XxNws-W%U-UZgsChy6*Cm-xqc(otqIltG>y(`Mg*^-=uNb<%^|T(YJCfw)
zc6Q0clPS6SjM>c#p0X}D|J*S$lHu)J&ZkTlx>z>wfioBLI>CnBWp58XogUw}HT(Lb
z!~FI~4z+TBwmU6%;9f@#li*J`eXDJ*#~4KlMXarkxOALI$o%W`Q)I(cMS+d`^W0<)
zWSCr?swC#B%{ZICu}3mE@kR01(t^cqQ)llwJTXF$;o?k#g>3adPs@3qQ)>~}UC_%Q
zV_#=;ui`PU&ny$p%gg<byNbt7`F=A%BjxegIj(*TVt$O~=Fj8I)r<Serp;kqv5Q6L
z5d&MZoo4#!S3(6gdg4rmkBr<F&pPqNW6R~K(^hddN=UNsX4E!>u{f>~YXIedTG{Iy
z2MR2DB#qM;81B{ouU!+jS1SJZt?O)4Zk%q-;9syxWJAYcF^(0YIY!M3Tw7<Ycwk$T
z=T*U%pr*WkrE?mOkH!<@Hw>q~?ODm)C?VVswzhe*65|?B%kbNqhoDmM{;{de3qa##
z`SrhVbFel0#UCx);;Zm&X@je*!%WMDqr$s4?QV5tSuoM@LXv92-%80R#}2UYST#I~
zb||^h+h}<0aCoHTn_|8MS69w99?heDvY>&BTJdnM1C#x%IB({N$=Cnccsaaqj>7@<
z9h@#_^%AbCMjJY6nzOmBVaYkGkWm{OW22{j;Yk%kuVur;jy=pP@&vX7vKu6HGG{Dh
zV2NN;Yxz<eqsg$`XJ*rBz1=+ic0ZSZIuLuSzdu_4`hSy)P5I8CwAR^D>>DaLT++lh
z%wX2g({O$MHPVzr>cWwwK3?XtuU0dp1|9e|wP9`v!&)h}+*D3TC2;?^scpmE%AZfC
zfBbk{{&9c(ALV-$k9*_R`_HqH<hS|Iz-%6Tewpv=4=)beJG)0`pSvEqtl=n|W4C2l
zRypJ8x$3u=Gh8_(F34EjRJ?radE|ViX_3tA7WbJWA|>A}=2HL<)0?dmX;4*Fl`zkf
zIo2yZ{qxsPMO&4X=RBF@t#`2HvHu}RiT~6|p*8rxBELmm$Nh5F^yKg-6h6MS%JIUl
zn?|Y+B6N8B*{7XnG<n3ZN|GfvN0=jFE^~%EXT{rFcc;zu=THoL?8R6C>RUH)>lOTx
zTIWzButkbJU`e|FIu@N*3|7`0QPNj*-d#A!u_eN1P0roFf1KMF9XkJ7!k^I^)Tujm
z;LYvpnXmp9FPz%2R<uEfQP}C1(YiN`S3H*nRs8?^ePiBTtC|l7**%s&jh(o!?^Nso
zzZQoz5v=J)_t;gk2lz3Z;z>8V$DC2mWik1rl91tZhHYDq^6szK+Z4HAqhZ=g=888P
zO>gYpet1i@7l)$X!zjibIX8{2T)q16Msokr%I9<2Ifc~{&de~Zc(?QUoPD#_o_Na?
z_LQM3he=SLW$iZh3#&p49<9EWa{b^*76%6PpaaLM8A=(SEOWfDc5PvbQRJ0tQR<+v
zvsbTHZAkTAoci98Low`;7vqk)zg0C4x#JHU=@kA58b1X!ra<F{#^-H>ug4Vg##Oyk
zUA{g;x@dR9+3yTp7G;Z)g6!ANNSIuBWzIcTo)hbvC(mT$m@yONwH=F<I|EMe&-YLI
z>tVh|f~EFD0*k4s;^A_kr!B&4i}(GTuoP@BsNHjQb@<{fTSQJz*LU~z<z+}X)+4#&
z<1y*NZ#UDyqe)Ar$G!TX`_^$8ON@q$;$wzYWpA#uJNzo=ym3ZNAXziPn8_e<$AA6}
zX#!iWG78KU_Lu27J6n^1Q?XV!+^XT~)vGgXDvPH7cztgA{y(X2Zfrc<7;V}7LQP<*
zW`f|sW&2pxREf@+XxWgY<hzYUXEPh$hH}0IH$^sphA?`WGo~}xJZy1Xu|A!1hQKBB
z!levztjqO4Qx?ta{NJk9Zr*JCzGB8d4}}M!w^$~5-JHoZ?d{EAX(mBQW@Tk9#`38R
zz2_OH@Hfu5%aU}DG2}k;jT;%$8B#!ol^3RRT1-Bf@a4tDABV*EHGDp2z5aN%_jJ9Z
zGYpdp?$>^2WH{C%+5GeKbL)cBhnECtu8G{t2AUbNEM9hLv#ZyEl_6|5b#i<dt6Psw
zeW7JBwRtJy&&b+5Eyme1nJtQz>|xGOV@XQmFiG&`+Oblz?bfXcmyC-I3zKxey?^f#
z9nCa#>ao}WCyqj<aIOPqXPYlxxsub@*Z0Pj%;5Fc`Q>anw%@OlZn!4>VhKad+pX6>
zfVSt&^kKW1BX%%B0JI6r&+cc6>hta;4W)_U9vPkaOoGz4l_vRIJFoqYp=)~f(eQ&O
ztr{L_Cgg%UbBp;FTofr#n><zMz}<^!3{v9uQ>UuF0Iyd)^g2}d)&_3|Hl{eA83E0|
zemPq_?wL4kzr140iX&5*3jY21*|)oDQB3h!Q;TOak~ieuHcK&*?2)w=3y-T*wfpga
z8SD&xZU<Ao1j9yAj*5wX>8<-RSIe>JZst0-EB3%9z6Eo37+q)9cz&$)a9xFsgUTcm
z6^66Z8cv_~o^UqHZ;_Vx+LfAZfs5bV6k9U2Q5u|l_`<(2bQS%4I^Fu$KVDv5&@Q;T
zABW|c7(gRO`+laqxv`OXX3vh_AsiEhHt3aH`NGg;*>G#~Dks%f&l#k=8KWhcHfpo#
z{I9n%-pp{e&7sDQ|I{fauip%Bix?PnIW|=mzmH3G;wZGPjbixsSpI*(m%m?)O1|&g
z|MK#3<=JOJ6?4cZxkai8>#ql2=ndY>$<lCXqtT-0UyoWg+)~J}HfuaFy@9dVaYA2T
z%R|KrR;#`<nwz@jiZnFOWKnDR;`wU}Ly1)ElhDx6(%PIG8xk2B=319)Rq}5X+OX^4
z*+sh>8Xq<J*6-cHaOJ$Pbh+|0rfc&AWy6zeIgb32b5PbyI1nRnB!`0~K%V8IjKk~T
z0}Sb)@kzaPZy4Wb_ehy?HJHs>wkPJbWmZ-e6GM;8%>C*aFE1^P*j=W}pfJ~O@y?~Z
zYkk`%bR543+WmRcMX4*p<l^hccQbQxoE0AE{_ruG<zhA0wYZquhV|CBTep=p^uLSP
za9{8$@9ow7@bgps<7=+2>FLssK0aFX_Q655B|!(9&X<(9OgyR5eNTVxIVJ`vsaXMG
zVSoB7O=dY5N$OVVF{Etv+_LT4zrCm2y}i|K=56`#xzmN|W5uo)@2^fQDLFFH?|937
zcXf#`j}A1ZZP{{yd*`uZWg(%gOYd*CPEECYbNhPFG%?dfZ!aw5U}}6+?-pWEu|dtE
z{GCn1tXYTZ%Ss;=zJ2eLovod;amLi^#ZyAGnlns#ebiom3FRo9vdPH)&%Z<WnHNv=
zOI@41r~+xP;Xd<Y4_++pKjto9`{c&&_jh&*mzI`BY)<3V+xH`h;Xrb~ZQJbpeUcw5
zWK>mm?q8-pzozJ1NpYSU!wlvJ51G#Muof6M$ct4R<9`sxP|l?B<Xa5m1A&J9B0I0w
zGwqOfSeU;lk)fP<$KDf>3<dHH{~0dCJ=v+x@PpxiG*kLL{sh5>jsu(j^F7dHsAipK
zEAOD&AkH$6wc+N4GvBT@oqxSQ{64!v@T|Se2aFi1RqWUq@>oBxGrae%lVgbCT)=q1
zih2I(&!!CZ%o}bVk-WQ;{eUyWERnh4J^9QPf(=sF@7qpclwesP<?wTV-ITwt-7Omw
z8XUIE*D?J1AMt0weus{8^~@Ug#LAvd&pQ}<e=lor-}bU=g(mY3+~xn<R_}ba;Edt%
z1)DYreZN<oKb_&v)%A6)4-dCL7p-Ubuvq>tNB!^H_jlFZyK<@Rd3*)q^ti9CHeb8h
zt88}X-Icpj^?LP<Et>!TFS=j-UO;bGhUK^S=l}ay&27E^|G|EleSiGU^P2DJ(F|^T
zF#EoZ>3d^_fY7fT_v)(EkM*uT_xnsEvtW<xZ;MACAMrU<{ycnR)6?W0+33g*JH7R5
z1wTLQJwAQE&CVAyAAWGYv2!!y;r8jGwPhb3#3$U{<!kY<<)G{Q+7}DAe>i8&{_#ri
zdGT5?hJAnEUJnQiY})-kPW6ioL&e_zt;dd;UAfZneN(UGXN!M7j&Cn~)Ooa?_pasl
zJI_DdeP74?`Ps?;i;KTrU0ramGWo;S^}ZAT#moiSKmYfg{SUk2Z4Q2rw0c=0)_9;f
zBkvzeXlPR3oXB-M(?rkNe&^ota@k6!^T(46TMj3>EDmgO`u0UjEctj}*qZqL?DfBI
z$K~9s;fUUDrX=T|{N{#Nk8E_~LT7Kok_=5y3v_{FB52!RU|<tybKX=|0lwe6Z^_um
z@i#fjYiW4}L`h93+Q|8Ge$Dn5!u<AMnZB9cxb5%5m@(=9pY#8ZnD6_@%Oh(g@^VYq
zv*=AJo(Ip*v@X|sc5d!%$OfsW_G{1nTyy`ut5#@)gJ?7}dxmQC`s<(9@7wc-DPYNb
z0RiqvmB~qet4bbmroz?&w4WD#$tWVt!h7QDtIT4CwO)+N4O2Sq#GCHrH#lx~WRC=Y
z;}73fhbvzgR&h3N*>dE;*Q$WX%>EzD4WKxFyPf~Ww>mA4<(ol^!4jXI;@^;UmCwY~
zweXzfV$f!yf}5$24O34A^vK0JesuG&Z)3WkVt&8Ic$xqFzUA}lqz)zs#Q(Z9-5~Rl
zO6v3OWeu(_vrl+PP88r!P`mNuXjEaKs_?Z5o=nlZx%~2YcoK4?JA^e8Ha9O|T(HS#
zg%0bTD<aOmz9+&S7J*ic)%-O3eeVJbFR$RASK;p;ems8P(c;bV)akv)H>FO0@a3|*
z$lE}r7SN7%QG?uDCO)&x&Q97Ky0n4O&{1U*r;GjS83v-ZuRq*%2|lohDM07voU>Vn
zuAdUw@Mc2lS;i^CscyjsQd85OGweFfxTTnF!MT;o`J8KO7eCC^D%((=&;D-jcVC^j
zJ(8Q#WSft6r$65F`Itqmu2V<zmzV!Pt&H0KEG=YL*`oAL4xQXJJ+n456mC?rVq+5!
z&)W4l<F3|@EmtHY9PWWu+nz{!=)rm8jm&{lUZu$iCF~dc*m${;e|#|7^L^fLHmBo{
zGw+mMk2frQv|g}N<>R~E*B@`+KiB=EJ4azZXnF%QvhwLu(T~4L*Q-7r71!N2_45iH
z#_q3gJLjuDV(8*_*jTjo%rU;e@Idj-Fw2Hb%?lWRMmAi`;F9BCa-Y4ROqgQ<=Yjfv
zo8MbCG(2P4_w^d%oU&U5x9?la=kMFeZ+_>4Q5&!J(cAg;g2&~wF9vvVy!^i77~`7t
z>p`u_YwP3t)#p_($@Qzh?=L=Yd;R6>TWzO=Htd+KVU`hjgmKF<7M;3f8S#n?*Vi;L
zKiS?Wag%w?;}VV~tF$_<g@y7hsEu~mReVZw7DEX)zx^MxwDWb0_kUemS@HGi`QSf-
zPE`-3*b9Dqc(~*Hy=ud}I~F~1wo?AKUqcS2vvVcwZaC_-cG1aLLqpAL{wr=VPO&tW
z5GiM1W?WxTa3F%iWgB}yp8ST33>*tA8-9N)mHHJUYTJ;-3bFIm%EKQXb-O*&ShaMs
zai?^COmnaF_s8q&_eN!`5mZb`cqGMWk#a(y=6&`3*S~&lJTCY8LGGRA8QIIvG5V;u
z1RqdJKgnu#<k#0L-CmLHes(NM@l0mV7^K7-=Fa`ZmtZr`O>3%QEK`^!!|d5}H5um@
zoifO|SL5;O{GO~^w}fWc{;muOW&Qa7-+l3b*xdUXGEN@%51XncOp^Xx&EQ)8cGYWj
z5nKKXEUV5)NCXCIPQJHgF-y)8&>~TjFs64eJPy46Dp40N>&x)%t=xgc!(N6J1rqP~
zK0g!pVA?bby<IQ1TfAD~wI-(0@~FJx5{-4D4WMRk=JL61w{As+gol6sVVHhSX8HPb
z>Ba{BmnC91nKmy7UEUBn_i3NdhAPk|gbg`d7D9$*Ol$^nOc&D_W@-Otn#B+@lc~&!
zfvLS&q3rS<nZrMy|JU!c-zVlhE#^>VU5kKXOfb_szuH<`&~Xs@bsxJmG&LPlQ&rQ>
z&T8%J;{&gxdeo&oXWydSAAh5gqqL^p_bt|9U6ZwJLD{?;5)x}!*8KB{WWVrAsNjA9
z!{lY|2N<HbB69f`7&8TMH@#smn3VfovQx#d{2iCiEE5iYJ4^03{qS-Dry~VR8DjQU
znJ)94-FCEF{PDNj`R+Dy$IbWu^kq13ZEbX5eEj<lyl<V$A9H>E*~z6l^>53fq@Z(*
zA+{V*dsuW{Gn|^%kjl;?{gP2f*K`(>*)~oWZ-&{g|1+Dg8_YeoX!GSg3re(Dm@@bt
z+$|T6|FNzs#i&_(T}0=sSps7E^L#(Lb4)xmb!*e#-`^LnTgTTR#&>gLvitRH(1g=8
z{rGoRuI9LlC%3lDj=JtwBd{fcGa{Bh!D_Cn+T^LTuB%5eO)F(^4L_6lT)L3qtv93e
zU6w_wSY$XV1o?hX-O=D@)sQ~NP$+u4ndjeqGas&wuVsDvmh;cI?VlsQskV4LK2>je
z>h$T0H*Rn+fL3Ri<=klSP+?-o$jETm7T_FXf8@Qs&Nh?lexdvePHinp`rEST`Ag%!
zA-lU~F>9zZY>xDJBWZStSz?1B>zf=-iGb-Wd3k*cmmQnQaOA<k#5o0r6xKv<KmO@^
z)rW(<6>qoNMr?c(bXifx>BIq0$KlS7!ivvl%?1097yf#=Tv>)M`P!PuAMeWdcY_8T
zXV};8yBr>JY*Xs#f?HRF3kvQZubi)`c4te_>QizKrpXB|!bck-;^*o;d*XHAsB4Ih
z+P+v8i#>)eDoZAMrB3imkA2G^#oM^z2GgR&N}PADO>@wiy0KO?rrhrD%f%bh&bm+A
zcU=D824?$zAEkf%eXoCfg5uI?`@|KO{D0)dXpw)<Mkjus%*hlXRaI5cEEPjW(#tmK
zyaT!0?>_s$d(|-ip3R;uS-e^8&*bxBb3}T6iELQqcwv)m!%=5dIsTSr)kn<>p2}FQ
zzuxR{KwC$T@uz6+CfkN*K?jb>IEdO-TWNh`G&esU5E=O>!}81J`F3pj`}bVl^cl4O
ztckV$z$De_4~__1KA9<yBols(FDom{Ap6>yb@TmaoAJKBzW)8!JG)9>gO1OzUcYS4
zr%y#aQnpfd@&E33CB1$S!ft*f{NPGIMscxhBj*KMja{o5o(3Igu;UI`v;V^T?}wgG
z&c0wiiAhg)Yq`LdF4F=lEw2N9Yz`%9XCxZ^?Oq;ucNet7D(L0SmnCA?<917#-?NaM
z9uu_uOODft1Ba*bEzr0gTR!)4_=eV`b91j{FV7P0m~lc&Q}AZsntO~>gc}~+cJ1lO
z6tuj3g2%z3j&H%v*aM6zlO>k~9ld+$U528-_bCl?c^Y2)_!}2fa4^FA)Pe7JK9?VP
zocZT?{hY;rK$a}_=RVNr^ij@XqkxCu#HlAUG@}CzGr#L4L^4Y7{9=91aH>D^VwKoY
zuLGMN32mt7Q($;$=diuiVb-igecTQVJANd6t!;RHy}qYizE1kQoptz)Q1zAxP9NeY
z*)>G)FZe06LC?tbe9%>YjUsc0x`fRy6f%^Re3!B0xG>z>$$jJXR|SbLp5GZ)=`zli
zXM4-WE^y%&!~Z|eV?CB%_0i7A>q|V?bhYBgLvDk*nyr(JITc%&Ht+}3@bt{uxA!p9
zg*~%5PFOV@t!8-YePB`Zf~T?$Gle$1xq0j7x1|k?$({*URTDNV3T)>%uxpnVkDSc0
zHs1LfmhVr;$2Aw9lk9!H&f4*0Ws3k)0K+#<CdT-K|8y+bHw5S}oVH1nQzt_;Ve9UO
z?x`VLLpJ`9kNoI(;h2nrw)cTe#SCYcG%(gmY+1v+!ie>beHBBg-RGHw5xYuOzbyXu
zd;k4|*6&RoOy9r9<KS8j#U}<L4YduA6a@?yhWczd(PqXqb?Mj7PrMF<Edh-SN*6M?
zdL7v0yo`Uo{(A<gSXOokY1YTbgf>hzX4t*C;Gt*4rWEd5w|l#9fi{94mwo-=&F133
z$d$)3Ra*pPxenMl7&2;T^>lG6T`V+GN@sNQI&jqcRFQ2%lHOc1_6r@%H|(nz7$2)9
zv^f+N|M}Ql0IE>W7)SHe*4fNEw)OhDLvzdL^}W38uCY&6u>}+mU9Ao-trI;sTuMr#
zH(I~^9wf;$(I2$j?AUYA8mQjh#*N0TJQAf0q5X}9)*M#ve#jhnSM&FE@W<2fc}8D$
zmfzbc*Ua8t`1|c;(feHjP9_=*zZs6QIi5cAPWwsJO1+z>&NG&z32d2Yw6=odNCy9c
ziIxq1Ee>}cGnkp}I?l+_a9V$U!?9x;|9)NnlPy>L@wolFBa>94Kb|q3e&F>~X$3zH
z#YH=U7>+$oy3Zk|AD8pd_fF#pg^Y`G2b`Kb>WbStl9%6N6#1{LZN(Ag{c6{0P{lEe
zw{gm}UrV<)mXxT7tZy<FXUfd!N&1lR-J+pxzj*x5Q=S!X3=73K?E5G1?0kIh(eCu*
zBOONE`R*K&FLnem*!}%-+2ZpV<BxAPpI4fB=D+XC_3ImjU3FL%rSbHvI2?9n>Xmn@
zaY1758AZe`LB)}*!)osX4>!cGs1J1SWzJZ_@<xr_pv|%Qjxqyd!ox$F5nEq5U%4)?
z^()8OnWgyoz7E&!b4T9XJbt6V+UbPDv8hZSK<nuO-DO)}uiMQBS`z(k-|xIP_xIm_
znQhtT!M|XZ(1s{>gP9`bZ<-E1QVm_pqVt@gtG97u5#NG~z6y3Jn+5oqX81E&+p`<U
z`E%F$7K1ipD@`m5<&<D>>(x5G$Tj`pt?Y2|KU+=Bj~nFQ>z-k~op1Y{qOM+Zl@^|m
z7)^%b{qp_k^J~RG^N+sfcUwTsN039FouA*&D{W>`YkNEJDs#jd79C+GLG7ETzA$uI
zG(39Fn6ya9U>o<1KA{cAnIGCY>~>c8SRu7C#4QrEFHu?GgH#!#wDjT?Yjg^q&f1b+
z|J#H|Qs|g$`I^%|e|>v<c7|cHrkbx*OS{~z1J7;?I<aZJ`+a?rG-zo&f87V>nlBgK
zBevy8-mCo{JE!oNBxrT`yt-eR591uoHy1tif}G&-$$HLFv&Igq<fF$AbhJBkO<l_P
zRr5iGjp|$`vAI{%bNCVpkLyU8hB2|3Flt|7Ut!()jNP%@x<OW!vtqAY@cT-Yv{MJ#
z`CMbe|6To9(Xf2}yk=GJZI2q+|H;pqy)`~LJ6p!z?x);2n_@{Zy*W+l^XI6Vw9FN7
z3V8rpwK&s<E&JM<gTel`t-8_M5{`5TN*Jf{?E5rzJ$SVG$wc=#`xa?}x>~#IJ~&Sa
zzxt$BP2hvr9Tufq(&0IJ^Rf;uvtpg&k+P&EN<-!H^7OgP86hg2=a_nq2cJkw%;sNk
zie*FJOofiyObYHsMJbkb-*=z>a4UPaVcnm6hCkAMcE2=r;$r$!PwO2l-&Z{Aa=1zh
zk3oz!186Ao_q*NvkB{{pzO%FV;<amSsi&tUg4RiIOkyp2d#iPJ-Y(A9*PiOF{vrz6
z9r1Gc{KiQM2JelNG#@<LKlSLdM<?@{Hr5Ml>0#D*bt&>KL)+nFEt6iDP4G}*U4K0}
z<N1cZ9L|WRQWmntd<&$R72J!y-CX>k-M)q|dV8JV0qKhGcYj7~f0q?g^YNlze6N5J
zLtyy+z!RsYY8O788m=V3k?`-&&mBLX%`Uv;ss6Ph4b-3b{ciWfvuU!sme#J|X%u<S
zD5B5U&0)4xHDRYf$BSKN%6tn}SQrO0iIp;J{ci9*JkpG1(b~q~-Sf`OVdzP^pis{0
z@X4?wL*hWRgz>UNFINjVu^FrrX=rp{_<q0Me%=0mRUx6FqBYkZzx;1&{EE#{T$*`t
zU2*#gZPi^-e#f2)$u3Pw;pu@`F_(3PYQtGB2TS$<kRLxYUAPO`_!~a0!P?4dL&ilV
z7N)HI2fu_~;ce2J(>2wXQCyqx^qL6ao42*K8NLQ;9j*G>v!;o={pit|JLL{M;#+o;
z#USAbXf%8Ur$e%BLmpqFfK!Kb;Zg>k_QM&uxvl5Z_bgv&uNcN;X3r6|EJZtrX`1Bv
zprA*t;8yAWCHlL${P>TF6u){@sH~b$$e6LkX7yh8!f-t))9tJ*6YjGtDq>sU7aA&%
zn|n;w!MxppL-9y1XgN~tx0@^0u08sC{r-1fLSq~i*$pP2RGKPO3|gDJf~WDw<44TX
zzJAwL3rJ;Ia6Gt1#K&r`tJPf7Ck$O*#h3k_!2BYIW67pXM^ZSJ<bMHe>Xt4@<xfzW
zctCvr4_DB(h>9;4-K+P;MMiddPFAxlFiz)Ssi{0&yemOS(BSB)HAad86R)iE+4XG$
z!x@Ds&wuZDBO$S%A}YMz_uA6SUI&!k&G~BEFtI~e^+AiO>H}tWE8beYY6eb47rt<=
z1JmQGIPHJmJkP+8KBv%a{q^&f&t=xc@4xph+tN*uJ)r!{5%WgSr1aP8OM@hT{M~D>
zKKZ25%rhMC--#A7q_R6QA5CX`^|#TjWoZPbMdl6`9VwGQ!4n2TOdHi$&&WAAacpD`
z=Q^-@-7c=@bBg`$UHA6(&fU}dS>zSt71qhK3=N8QH*7tBQkS7LQFYe3uN7N*)myy}
zBz@-F9h@WLqchD(;X&(l?dfXU7qjSCWx2I7Ou5gJ<jQr!hjYjKo<_wM0rLl5j1i%s
zp(TG#I~;odU1{nm***`IOCPFiowS#fe4Mg=y57VI-i)u)p9)!gtdNrHpJDK}E^XnF
zbvgVB0ee_-QaDT!(z$Nvu?K8pH)veweD$CEnHLf>T$FnI`c#}1S_G6Dvz-)X`mpKh
z>Uu0a65G+}WXK*6BJ%R-jhfU4DM2+CHtAV?p1Lemc=xTpT-H;LnU#s?GfHb-yfvL^
z+j<t6-Yo5>E*p~g5>ityT+rHa?3jd;qP>^5rCFDNlS^SQ1D+uTuZ4~mjBXp&*zxa)
z^N*XTYRn$6KYZWjB*Tv^8~Vg_4DCPcvQ|<}Sj@NJYV!iu(`Q!6I50RJ6myu*ykZyo
zg$T|WPvf09CLT9ceem#b`{R4n?~m>%d<@#rWApV&Fzb9-4-xLh6VoEOxg9?K7Z&ki
zk}kZ~^;JVkw4pV|WHH|YS=9#tC;F#Ni@5kagyVq20q*_xyFFA?pDf8#6e!PON@Qpe
zaC%bM%OGQv!m;oB-uI<{|J+FKFa2QlZczkh#Ib{1Y@fg1RGpmJ;`C^p-@?cSw^Lh>
zvLxuJ?ccOEg7d}-W(lsJ6TMPDEnC3&_Pg5Tle2EI?y28D1GKxbZvC5wDg}jxS1(T7
zkRlqBo-XvVBy7d<(01hn4n-Ha>r)!owet6TWUKq}zI@T%rJC=JTfGi!S{I=>QB|1f
z;=9ljj3z-$dTI>4xo<WsVh<?)$~ArZ<^NUJW&~{7%r0=@)PY5}9oA?tPM<#g!0WFb
zyBm6Y4cQzx6kUX_a~)XfJ^j&^%YM$exw@-Xude<x!#KU~^7UZ1%1TSOUODFV_WL<B
zW0<CiHvDv*?Ze?>t-asi>bKXYrZsSXXOI$aXmy<>$bRAZX9a-|VsB=4yO|2UnK;|v
za_d}8(3b9_P7z^K8f@i~Z#&!oogVaQM-aoc>(`SHHnCbfY!L=8j6T*Q8L=fpaNqB{
z?-y;}EF2zF*b3@SJ~=sg<A>~c_sGiBd+A-@8BTR>`=gp*$-ZGia{3mQn2g}gXV+Hx
zF-A|nWNOS3Wqp62WkbUq4GC?p0}KJt(oV_AA+L&|b}nPzV7)qg{jn{Xmp6cxP1pT?
z+j0Eyk7wrlIT>#3D%F1V`nBx7g?m>>F*A$YV^fl5y6AP_XB9*6rKGht)+H&gOEMHc
z`$Fcx;q>R_;%DEz*m|3BiX_|GsSQ`T4;*avE_^Xz4ns~(PtvI=3s1dw0-d@TZq@Mn
z`+N7;SXl;LnN7*Z`_^68+w;LmCw||Zm8&hCJ{lVMEp4c+Y+b3g=E|~$twI}K85(?A
zx5#g!%7&S`3cr3THJ#yPztCmbz+jLOz|q@#bn^MTnK?ZhL5FBe+7ZMsZTj@Z8#f9v
zfDRbVxv_z9q6Z7Zg$oxN*1XtqtFGz(dq=IMdMuOHv*hRm1g&7da6;z5pGP6yS61;g
zE?Lr=^?ft<^oFyb&7esOd3IMbJpO1Bw6f=u00#q)oQ&BM1|t?H4#lD!n^<h}?pWA-
zx!~M!{ISK~FP8=R+6}X>>G;gIll8a%Ym&F)A=~ox8QMpK4s1$J2(fHv^}2j4_`pw=
zrD{GsUl`2HpO;TLW7W`lWa&&@g@(UO8}{sBdHeRLd0`27tEW%r?HV2_k!kN3pGZi6
zvh7s92YV_%Z>afMq%zra%9JS&TE*iS7<8hy@tEH!V9wk9)~r20L%(&7;nwB_moKS4
z_+#6U#qKCC){qr^Ag!8#dwRp~Y0MFkkxkpSJ>ra6&7{y^$UZ?)0Ah54uP<-f*;!Y=
ze$KqSEb;HJuYC7TL^e6rPu#Tj&NseN%?F2OJA_PYNH+AHQ?<9qIJ9eOLvPQtmvv?J
zT8!CD8+I^fgfg&PkU3C(-&W&KjoM^aZ|^yvQ$&<HwPhVHO?J9%-LteI6udjbB#i0Y
z_tz#?8zQBdljkyLlydHf&`_RwN@1dhworqkBIAm)3?cXbv!AdA9pX`8<4|hKs-W0%
z;(-_Y1y9iOc~$Re3l=YCem=k64zw`4g3ISq?9L+9xZ1B*<K*}M|MxpEXwkFTOS~8(
zR^+TMTCqhiG1Oy@ROu@hCxxj~9bXnRR(l;dnX+tw!F5?DQKk*6v^r$1qq^+UQ#m8N
z8N0a;96KhFm3_FaJy+Q2ghMM|f_Yr^ThlYM&H0bZmdiXlH@7?f&m-~J&+MN!*8Q#8
z^XJoPj#ekzx)n<%FkCry;KaALD`l9I<M|g%+~D>x_P{aO14+%Z&YoxFIq=x=pix13
z`ltWf%by1ZU3q@*!2Z3y{@=g6IdjgaW77&{y@TOLzq%c1ZV>2L@kHa|WPz`HWr}>C
zth)IwyQgJ!xaGd}$5iH3_$QqaG~H2f@O55DPmEytjj56o80YLwfB){~yQ=>yLX2%=
z?;6K`U9DC1>$m0c#dnQ^L+4C<`0!@khl)8)Oba&7JCs<$X))K-z=pM@!$Ufap}q3Y
z$K!>dQ)=(-DrIPh+?@6hbdsTd{ZH>F&!4OR-L-3%6{!B-@O%=p!&e7qZ%&I!{)8%L
zg_Y--u9XRStlDaH%eY~s_kpO>TNbA>JQdoo?SasQez)Lr&vmte&IfhfIc|PU?m+NL
zmNSe3N=msi7-iCae|x**QI~eodi@;_m|6}eUb%jK`5!CKNdjEG|Jav@<!u+9*wNyl
zQusenL&R76f|M<D#@oPxN5&0{r)O^c&alf(*5Kl9t<)`!0vj10+^Ays{i`REiT8x$
z0S5(}XRTLqbD1@?lNmf*rs%OX{1@PBzj*6b*P=y>ZdCKNGrPLFX5{Aj{@kj+?}yTz
zJo6emc`?11j%CZ#7M@?mqLCHpkZap;@;9gJ)P}9RjZ0=RUAx6>aVzq`E#rn{ZN}H!
zQ_k=*9N))wY=zK<+ix4rKbI;N`*5VQE+p)k<R={$m&cJ|Yz^1r>ut5PwUhtPu_$Dk
z=)rO^!zA&+;fDnZGJgNs|J*IV-@9#_S&Nh6n>#y&Cwj1)o~A4OYtN})!druuO*_~d
zlAUmA=d}#ggpIZhRbB^<&1KC=;gpbwX3$tA6CLqFE|`Bo;PC^RmtHde`SrRkB=jdw
zwV2YPk6PN*4D}zo;}`7SZT)T6mMtQdmX;d2x~}#0^>?2C`dc?;y1ISFzE!KVzTF2c
zj$`JxX|ODQwqW~q^UV7XZf(upSorwZj_-5UU8!H7_WJJTBHkWB)dyFy6Shok2%gWn
z#@6F=#hi>>S&z!MXS5iXZ)U$RL(V~AuiXJ*^<RPE;b}KE3kddxM@llxE5BE{>izuU
zbCx$YCbNUK8ZaC<*vu}-)e0KsV<=i5Zy@2~=g0S^?5o4drAt}!woAvYH(#4B^|t15
zO0&WzPlcDPxhI*rzA!sfcWEYkbU!E=%48RMo{8<udqx=<9%Y%nLoa>){ddgIKXGAG
zw$<^2CnX)GHFS1dnmSeWK}z2KzhySRUMvQU$bS6!e17uTS*8(tDh#!>v=|tEe|y_}
z{PDqQy3tATn+qN~{rT8m@8aytye;o;m;ApE?K}Q{yZx|0g}<)u+vfQTSFY6jcK-JJ
z+Lo?aCpG8mMzRIOF;9-;U$8^-!4=ipCCu8%RSd_AggPdwJ~+e4P-`dtrtJ2LNQeFQ
z6H2rqTfP`I)V^U<QM#m{ZQO8jP0UUqSy|a1AN%Wj=FO9fseC%MaOtf*du(C~kBVyO
z>h|sh9ZuXUZT{%S#$*j`?Zcpc+xxxWm+kTQ^yKvN@=99o9LO%ycjbOp%JGA(PA{iM
zJrye0<a*(yKjZRy%o;^p5z(9xc54sMn(V;T=;4;i&^UQFgSXeD_t##(;##!h#*Vwy
zFH;%VXMkMP!1#az)QO&DnjK<qmU>EL&+m7;3*Xy*x!_#!VqrT^y<VVg!^-Oimej8+
z_$24BRyE<H<bePUCeNl<n^Ka`Gs&Ggz)<id)F3vNQAAvNHe*h<_r2(qFJ5vc78G!Z
zit;dYc3e6tRL~|M$*?L`U25ugo-V5}KkxjxG67xh8AJBP^?nRKFjI`7Zy(pO_xw^-
z-`+*^H~;?ix^Bv}s!LhX3Q9_n^+jnNckZO9KKRn+Fv*uuyV1vr(R&qx$7#Xr#Zw!$
zvSe9W^4-W;$?RaO-ne9*!MQU+8?H(oxO8dbSB6dh`#U_W*%~C3eu`|EAyl9s&~`Y{
zTYL7TRV-3G%j{zkk4Q-<eASY$Rd4Lsu9=XKvzy^5!-X9@4_Y{rZ!@3ZOi)sKE5VS)
zvHiAUj$p|qo`hWoy;do5=&C+QiS%=*Uq3HU^1#7^PYy<=O=}4L&cMc$$kHt6yu9J~
zJjN%Q3N9{Dh74x}+}1Z<6k4-Hi!uA<+Rs&UJ<m5>6=zuWo@t7TVDN#J(|x4pGK$pd
zz0a_1h>dl8^31A~ecQ?tk_R@jHb4qykn=-1BaTQ(=>E-GS<P@+e{J8jV2xcYYf_xP
z#+2`w+Ti}0(PY<u{t4|4zkas|t-HbaM99Fn!Nuj40mB)AliwMZmDlBOl5^12_CAu%
z5X+XzaMk<3sp=?yCc|W|8?R0Gv&>n=zG1a?!V4Ayh5xf`<({voZIEG7RJzp1n9%02
zmrZT&;s-9%8YZV^IxYNC{d&*6E0V6ZstH?Pvo#A^%q_E!(c)%0e&BK8s<c$b%C&wP
zQ!0ZGw6?CSX88MW!9z)hgq+h0ELogfmdG+6;F&mEJB>eKm8ro?HtmyM3r;;s)s;N3
zaG}Pb#IHhI_X%yNVp#EYR)Y+K*Q8%vl27;ga5K2SXEZ5eiZGn^_<;r7lvf%ShS>>6
zzA|Y2EsLsRU{pDK?WH#3>h=3BM*U-b5<ma!vVVJ;n-g!meYy5(V6oOW1}RI%H4?d!
zUoHfQ$jUaKVGt6`Ji=h$e5WDr0&FdSiae8NzF>)8-`x+I4-yP`mS5)EZM*kUR^B>c
zGid{Z1@i)hZCTftGi$_KM;5Hy|A#wbGn-l{|AH7MGiBx%zB3tfGGDsqtrKo-J;uJ+
z#pSUevqQJ3scGWr?DYx;Gk(1Z4s<`Ls?V4$&BWQN)Zw;t$M>ylVP?_~KCa+zI>ET$
zhR}w2su#La95-}uCMc9LNc4JfupDZtW;kxdnp4A|k<Kugzp;R6Mu&$yTZ7o|Pp9=i
zUh1ALAo0TgXJuCRg2N9r76odqRZzS6b8nRQflt?uu{%UfbKu{fwrSI*eLM?(@wx5|
z-c=-@lGLD<#3V6+`GAAM9Dx+(4%W6u;*QJjF=zO3-e~^z?Mc06(tmluiFP~;x@P(J
zY;69v+b>$NMd#`Bl~Wt0`o#U}UU1bo>?NDdDVDb<8hriJbZ;7E*h)I|AD_B~MMsHw
z#+v;BA#4H-Sz;UZ*K_1;cm6E0dDg`$hQD>6+Z^0ZBl4tEE{Ds>CrhOn+?0Zx+&r^S
z2I(d*SKsidD%R7ep{knUYO~4SNUO!(2l(1~^R_EzGH4k6W<LSSa0YE{LYt2?%waT9
zW>~Z0!=ode`<BS3vrPbpjHFX8Z_hNI1wu1=-!Na9weeGh5VP6d=dV}sH@=w5WTwVE
zBS*Avg^<C7J^U9s7%n_7KA5*%RhN0TDXUFsmZFsO?#XpA=NLXoSSTs21?By%iW34n
z;!<+F7c;G3=~n*D@HK_OJ?;9JR0d&YEzck^?`&D7!1+wqghR9@=^hpf1)Uhe(0C;^
zVe_&Ef9tgz?)~3Zy=!5q;NlRR7{|k4?6OIy!0M*G!@Mn}R&P0L8={QEia1T|EG}MW
zo?*ed#%A>k+lGS=R@$@jL<lmd+4CM*11gT>D)#!-d<|Xy>iA7&50@qU%m;WDnz0D+
zv|YZ%Xz?d%kx@g|@ii|`GOS_^@%o_lPbWbz_`s{<XHGJ1-S;3U(U;9&BZ~~5`^DSR
zMykvlCn66xxBpospUkfSj%VYRDo%@4niqnsd0ndc7yJ_FxOTuxmsx_NrF8Di*;#^H
z{_!mM)l#@@dc)Oej^*X-4-0Ngm_J|n&%7)@>$L*Cy`78+1`-E1CfCj|Tzq88a|I=-
zehG%OjuhL5m(v;;zg~9OlD6gv!-*Sm4tu$02TyJIn)Whidc#qc^fdN{*49_557w<y
z;NrfU`E|~#!dscHtC|(q`AQZoJH|fW|Ihll9U9S~a_p1RizBuTQA`foZ_k{-D6*5y
zt)4$2i8I1~rCBIv#QDerpSB)P=Cp`p$T-L6a5Qtd=&ETA-`~7EFf)DHtZy>l><B7-
zR-3UbvSnTo$K+=}BS4x-@ILbj{TW_jOFB<6^c@%45XHaXCgX!GnXao;AJ|skD!djc
z>{HFBwCH08s3^R~ydssu#g5m-htuMwK*u+^14kx1e3833&5HSi=7WiozB2s!`%H#;
zxknh&z0J$#N;)Vh%>|{QiM9=&L^kXY+Hgbez>%Yus{G%0++)^wrSst9W)3NjtIQdB
zYz3#LFn#&jdf}p>#P@&q_R3nk)?sUKaj61%J&Q5HV8vDzojl&2Tb>G4RSZujJGl8V
zX2&z}E{S5%P2*44^d{+98bdH^!?RR|SUqbszcc-(nb?{IP0Y%YuOSS2)xBVA>a9s@
z8wIy=M4e;Eif2ytVKXrFke0Y0@1UyB$e&uku;L!G#`K1>rx}>MB!8sHKlt}|?uu2X
zjB`bK1us?{Ww?-(o11&%>rFqN)+_#T0V{Ny#P+he-H~&!4L;DB&iGoMDNvuWyu3Xi
zV1fQ(Q#tPgMf?lCN;){qWU-sc_=JH&aH0ecgYLJ3?D7xd-|v*R{ns~T{`A?e9aNMQ
zg(fDw&y-~n+{@;+mOUW*z_dLqYiwtDg)Mvgj&IS1fOs{}x7Yboz6o^PVP0Xznsd(b
zz~SCGEcbR#*G}l@a7kdu*tpbtdeUv__Y1b{(R%t^Q}yb@#-10Z22o8qTX|-@5Zdrh
zGvTY8gC)b2=@-4in9jYCJ0Npa&SC%kImHd_ll_?`XELTRc(^PPXFkC5u;9jnf*X&#
zw%=kt@B=hB&*XVXa}&p{GeR5wF$C~62sdv&qsKVkO7g(O=ZvSl7eq3tDP8JjOkk6=
z<WS1u?GZZADa&NJ_1b}!!xwjavQ*FmB{{P?jwPEf&)BMynkrXP!Xm(T+`nt~UN*J~
z#tmoB?&WAz;$S(Hk@ICUi;s&61M>kMqap#9IOfH<f?qzE8h9P^J1x2Xm9xSv?`>{h
z7_@F4ewg|oBg82`UnAN3z$BI}+xQl2GV(uR+orAi^}y@WM<*uE+wuKu9Lri8Z`W4w
zZt?%3^*;{hg@pbL2si+0+3b~INSiQmH^Wm?gO}`*%H9X6*u;+LH;L7Y%(<M|emJq4
zo1wb;shs)VgDsK42b7y1ef!49P}GpZQu*Ui%KN!0Cv6+j(is>N{{OrE@oc`|LH+ul
zhMVhMT$&6R&M0&;F1V)o;E2$MYYYLp441Am&yaZYLYI-bv$o;xUB@3amK$!HF0pO*
zG)>ge3SK&m@z1Z<j3FTvrm4BdlWuMKac}p%djd*=C%^D0D6qe@|MyYG#I%;b-==8k
z%kS!t;$^~}7(?3zWpT&XC&N^=8DCp+st8RqFfrNVqWkQ`wug;T{{9{w4byTsmTfn0
z`Bb$2-D~EefH@Kj-=u^7h4%0;SX;ACoIjs=`Q=^ml9rZyb85}l9l*(GhT|2l14?3!
z>`cGB4rDniL@}GK51*GMJCF6s=I{W+BGH}>MuDfhl$j4~+vfP>>CTpK3|>Ny-X)hX
zSQPy#dw-A5XMSAHjlUfoCt`RQj6140BYfCCguG-dvB)`bvXg(6%hZPU_}~zR7aw;B
zsr5uhv$v%FXZZR1UCFJ-n?NCI|9g$-^SR-92qSLG&Oge<cKA>ggX^@0uU{CnuFLG>
z26ejr3Lj{gGq>34?Tc4jNA3yBGBABA=-J7bka&kvridXT5n;p)o`gSA5)+*js*D;M
zj5uqIZg8@EiRCv~$C9&|aq84ci^4_r-{PWY|6nM1qR?@X@xc;LRt`4hjNGZqd+mR(
zX_a(PT2$D=n7|eo&9YY2VAAyib9mamOlxR9Xs{&FdfHdHyK4SS{bv|n@iNTSVq7po
z^X{ruHZu12#H({%*fy*=(>-n4WXEL}85bN*bk5CH<dglhc(-+jvU`<5b=l0s@5)L_
z#fA)L6hP5w&G{sSEg+vWV$y^S3!?HlBWm~;C@1pvbb!)AgSwxDG{d|?H$y(TH(h(p
ztQc6H1Y7XQeoDT+F3e|soRIVdMWsb&jx!iEKY7+Qi>dED<CWs9*3+u`k#dq7UTQNQ
zf6ru+#M`rHxqk@5i*9X3X+Z|R`FV8=D|DKlF>nZ8{BfAUpjl;F!&coUxt(lo?{{uJ
zY+UxRK;+_zB`;fqj-I&eaAZxRXAFz(CKj3d%oZ6Q3_p&F7coe1xn8&_X`sqrQ*z=w
z!-S3unIwjcji3{7jF<Vko!+?K?QcwAHN)M!<r_>59R4VDe5$EpGW#m$P%C+0k&?NU
zHGA^<>Z&6?jLZ(DTlE*R#Dt~AaPC-|%1~LU_oL?6v=o1~2HiOfYD!Y+5)4sqp3Tlb
z)_1;a@t&+lE9P4pG4QZ$)o&8p%Es1V&!;QVb0BZ~ODjXCIA-HLENko;)~x(^lsBv6
z9ivGVN6N1+NhW5$1Uo&JO{r(Bl>GAV@7x>P*G~pVa2w--qeVqU0RaIFvunTPx2{kW
zsN{<9;a3odXS#O#KfB7bhNp54wb$3IJb8R$vKwo|vF{AirdCdz{@f`z*gPug3@5{K
zUu_rn;|i-**J@~<H2qWO;*uiA)*$H;$FjDb*XNN^Mxkv(m3jl?Rz-ook_TSB+9N3G
zP^kLgp>0ELtuqJPVGZri96P@iq|Z_O&RF;NYl9}^g6prHQd8y5+0Vaeue9i++nL0r
zDO}rccfNZU@Mh~bMS-oR21(bpb#O3Ty?$WMF3AI3T{bOFf<OK`mXxst#LQW}nq^*(
z5$7FH(}#iOiJil@|AK<O_Moh}2RwH3t+DB$@V2Vy4$MWI5t2-S=WdE#WUhGRVz1(9
zw|DV!_d6mR4ktQC&SY2j`?7GiwaT79t7q8lWnt$pJCwG0rWnJ%Pp5+JGTI6X&aH}I
zI;XH`S;N&fhcD9`o=#djL(XCPsgRBP7&fdq!|gfg!aci&eftz$lqPMkZD_FJtoc*1
zU-54}SE^`Fq_YA;K+vS_JvMp`YD!Z1GZ@b(WVs*gjAAZcHML=?+yMs#p51rZrhDJN
zADUxU8S(hWM!P9fD<6KeD2*?+s1#Vje=x!22bV<aCa$zcM`}XCq>A~Kluq%1y!lH?
zBDZ@%uPoEWXr?mW*;?1)gTgdcClnRQ9QyTN<dlMkg^Z~QbH$eo{kFD6%TgISJ2GmL
z7&J~?xFAqfT^$${lyt+^jjh4i`C@Py@0pWw4u6@Yi})X$<XLd<wPse<6P^Um&f^Oh
zHt<hkIm~q6&mWm7)2j>rRLC<sC@EcPwQXp!`E){g$G=~%dG{XwVB6ru=6^;?VsH0?
z$Hrw!%NtzRGz6Zgt*UiWZxB7D=b&88z_^nqXY<L)$6df3=qs78udQ9NZr!oH-|uDr
z*xQ!QFx6Bq%D7>YivJBJrM{-(BW(^YQyV~=tGpM8da(sOu{^-_)MUaovt;H2FE4io
z20aqIwco?V<z{<**Nc*`SHqLv-`fj1;^^UbseO5_Cm&>TGT6$g7Zu68c*DamVRO!-
zDu$!;Sd@&ISG-{|QDWAZ&z@7mR`Baf(zN={4iEEh46mLP?F<MBVd;1ObCO@VSBLR-
z&V?zQn{MaMFwvB6=PzHp=Z^Lhod@5(IWjcdmv^b#x9`oZ50f39%(FE-K0$MNqeL*%
zv}%T_cD9Sp%(oX^y7bup{cbKUkENLp82<YEzP`U8f^Q#a%g@fIVwdMD?qiW@JiXNR
za#(b9!{PSof`_f4Oy3xGCCxl(TWw{KJ#C-kjE9m(`R#4my7g9FE44lPfhWPS@rF=A
zYO36?Uu^~k0%j%*b8L6>Y)+ppSyl^46~{9!FZ1PKYi4MeG)X9y@qxR1ZOgA;zizyq
z_DzrH+xMkExNd&1ZHNj#ppli$UHHU<UrCVjVL`|Zr5AU1-`-gA^5v}ctVg~x)cts9
z_~(hb`0HKs7A-s0{_Pv%maV*tR(a(}nyMdfycER0Yj?ATp4jA#DoRR5T+9aytNwny
z-WvP*=kxi;kM&AFzPI_d`}t?RXBb{dZd<Wd_sGM;cQ^XXo+q@yhDE4Ng|YhEmc{G*
z;@iC5G0HgA{}-_PzlXQ@dDlsXXHRzq1UxwQ@9*3hmcf5^&0Dp~W=BlfjhsXJzAi2*
zBFqllXJ(mle|~<RUEw|dn@{DBABe~I{3<=n?6BW{#cK0)+qN;>-Y$Rq!2<yqzFPHM
z4b|Jn-0Wreq?h?<UZ~N1TE)zqSo7y2r_bCdjV~#^ud?L7y?uRP?e=-9Z)SC^T4i(N
zZO^}sju%&sGXyOEey^Ip-|m;jtXZ=z+_}@E>OBo~r5WhZ&B<S~!`8?3UR@o2JWf8x
zrfc={Sld^7+t?ebzn3jom)G>{x!gR)E5ZL*{q&mhGBS=wrf1fxwO)ViWTN%(?e_kJ
zcXy=jUYB0C%#Dx1mA{dps6f;6kiNHzi;4`h!`!rUb2_(XUq7}tJT5Np#NMLfxf?Yf
zw6&GZsoge@VFQDE-<KEj7})&un(po09UC67s$jS5hTFLnk9(CP_Ev3s_nJ36_%Sns
zGt+@pTJmjeiw>;^87#%@Fjq@UD<Cj1@zmZsdF)DpoD(}*?(V)__<Zj3tbJjnTlp6T
zu$(<x>txi>-0Yl@k#TtG^sbXPDsB8~er0xl;7KUmD#Xw=mx-;R{@?S@kNR#XD=Arp
z77CWI1&ZmgGZk&~^=G?~w>|OG6Q(z}uP?M_2x)VWlKR5mps^=TysNv|FuCnUBCjfQ
zL_mTMXT_^4P7klEDk%x|N*>@z+J5^%$*qr9!);%@<b2d)+*KO8e%m&N-`~r*G#ITP
zerJF9oxPNG>EX(~eshZbW`5|rHEUK4!?7t1ogE!Uti}zJ$KIAbxa=QokR7He!&iGT
zFgJJM1fB&&LMK`{<$Pu+Je$I`{<`X(KinslH^Q|sAK+Qc(xB9)o0ZMIvA%wJ1H%PY
z2B&$RA1^phPdwTsd1&2oP_q4ceZJnCnnWd~MLtIu3=Z$O%lGH}{~FyTSE8b$8y+A3
z-7=+tkwg1G(}Azo=l9);`uMlx>C?EJdwX1dl!9Ex$$Wrk^6b|~*2S)MYSW#<;C)1Z
zgCUVw!NtWTMTZUS@&)VjJtEiyF32-Hdvc=sw@VsBXGg~g3myjJp4)F75*JEOR(tvy
z96@^1V?FHe9G72z<jqacFqdE|Q`w<(iS4&FbuKS^!*pdfBTIv2u@<Y1prD}O%tpos
znl6)6c-WjZ?U%36U^h+^>;F}mY+4*<_=!8_&^mXQm8}0hR_7W>G^Hd9wskbDU}ZmP
z%&_G^_WHeT{B}PSzU{hvzxmy{vYh(=xqmMIIl8#+Z{PXG`dR-sY<OPzUHQS?pNI6^
zT{K-(f9`paEw0}_mr+6Ruk+nGJD1(-XI#MA*48G#!IHF|-`sT3_T&8v7YcB79g(Xw
z6SMv2H^<^ui)5+zjJkY=8{dEO`OK+e`^4Slv%lQ^_4OC8G7i4noHo1e{WamU7F9pE
zMZ~5?l>Kk~7k6cz-RUpY%m>ot_qT7>-yxwl{ipX%f0<k-6`^BCZW;UR|9){<Ged)N
z{JY~zR$lhqU;p``{(}OGK-0`sFTcx4aV36Ve!K9VYdFYSi$728Dn5S-j5EFXrCQ$V
z0z-Yewc6Eri8udtcbyK1%B$P$S0B&MSHF`#eeUo5KKsoXWbS;HJhfVF;ff=F9FNw{
ze}CYBgZ#3yE2O{vn{+bLfvrI-VpoagG`(1<>c8>-w~FTf`TlxFL~QH!`1+$?o>zYE
zHUF?W-ZtapUdDuXN5vEWwy_u9Or1Wn?tS|IFY0?f98&vJ`uX&-`@cK?f3N?z{`Iwo
zO`p$iee>_@*RMa$2JbihdygR?EUHO--f#bqkdPU5@7wFXD*XAE_owPG+vWFv7w`Vh
zy1(|7X3YK!M!C8t_CEXn@2Y<17#OJdZtwfL%kS@Ay41A!{G8OA=V!^U`Db^|^0~~N
z%Ip8l{@ydcyMrk@u9~-e-M+J%e(T5V;LzUxS@!b#y^kmRe`vmXfBT!?`ySlNE_@za
zp7?N)>$3aR?~aNuT)2?&|MT?keJ}sXZLd5&#fZU%^~T$6^?z>n{jpj9^85a@dsi*~
z?<v;ZY0dyT{8mF>zx{glzrXpr3R%VCwjY=jzuVgVT#cnHpZB}}f8W>gH#!{H^uD^b
z)^?fSOrG|`iNE&#f7)*EVj{Km$@O`Ui;n)wJ^Hu)<LCL2-!>n!PBnV<`nB%w`gafO
z|Cc{`_AIKX{<-}>`|{^cB8vVmulp?hqsGqrUG2%E;t#)GkKg|0_rEur>zzD3Icvo3
z+|QeS+s0;R-s!r(Ck+@>o;-c3sIPy1)9>rou0@r-KXk}RM6AocP(@foTs*q!|I5o~
z_3O3Nd`{e(JN4<)r_=7<epnFkt9JdWRh!=23tPQXuzuUGh^Nn<CA|vy9L*;(S>1oz
zn|sTR$`phJ1qD+j(-{02pU<n-n^*nLQba@~;;%-^B35p(1)DY*t==qjGvn&2&<!_p
zc6_}Sy|zxo=wg4}7v(z@k9#ft|M?6SSYQ7)yQH)<@!TBCFncei+q=H{d)mkE=91g~
zb8>|Xs0^8RFoEO$w;RSfj9?q3K?6%JE|G1F3W9=yfzuKhJX~B{rld+R2!S2M)*#m9
zwm2gz%c-`u_L4C}^FamBqQz;`#3s-0>v{J5w;)$*i2b$u_xtBsmmhlnefFP_lr4+h
z`yZXJ|7Tq9pWe7_o0-evz^nbGrKO3_&&`#PkTCeU@`OfhZS9S%+2T>r(Ua@^yuG>0
z-rkz}C4K))35KXA2O61ItX%0B8!NkR_dBaASFSub$S&XWdk$zz_|vCPBlgu;`q}?2
z0c~JtbU3g`U2US3m6bvDx12qn&slTISAV;i9vBtX1zK1c8X6k0InDQyy^F?X&{=yk
zY$}bwOJ+8065<xq+3;)P2?cgO8Hdu+tyv5HPoDpWW$M(aJAOW!9T*hUq&~0WP?NgK
z#CQAu*NKRWCtqCT3R?OKn(J?CYrAp$@I!;Vy<fw8=30q@)>?RZdw=|N`q_L&`SiQL
zmM>{^2v90EH8u6r-}hsYNT-X6=cFa(_iKWStmXz47jIVaoFvlevZPa3-OJzRV~dLC
zq${^?YoDEE>Rt8c<8j^UG$GJsra^vweJl>Qw&h0OIlgPxt|fQw+_~}lc%SU#Q>RZa
z)s5a3@o|O9g==f0RT(aQK5wt@IZ5U3*Y)*N89Zj2=WqLQ(ql=0hRWGFmcg5DzZGJ5
z`Qzi`Lizu{@Bi2PS!4I|KqK?U>w43@t%{y>i1vFo<=oohnU#|>Ma6Rx8$0{b)YH>E
zwZqr-)c)D|eBNX=-&rbKw{AUZw|~I`2Pp{&gTImNOpcj%e=S!@W6%wXj_w8>2DY(z
z(f*%j^A~N{AP~JhkCh?k{yte*S=k+Lx7}u7u$#}X9lq`exBi}lo5qtRyne1<vqtA(
z^7?(hv_Shm>i^X+IFy!}is{9ic>mkt!-vECi+Ajhxc~3lc18y8X*!Oco}6;kZw$NV
z_qY`8jJdI|*81D~`|E#w^qp;%cyCYTM&pV4dp<awnP)4lzxT_enf;zky7BvL%I+2B
z<>`S=MGKFsRQ(20{jg0suVb$BzMPvzJ7V<qd^{#S%|`!#&<D-M`}Wy|iLo>+Tc+kS
z$3ie~yY)BA%gcNZhsW2ZUR9o?@bl+S4K1xM*8hi1O-&zux$NIx-GBf4$A>R2E?%)_
zO;7duMT?k@_seg8(Ro6{)zwu)M<?X3M16mHd-=Ue^>5EDC;X`0ely47?Uu_rfA@XX
zNoWQc^Ywas|K54F)n<D8emvT7{^je}hgXHJ-jH;(>qcc`Zf@?0vuAsM+sr@T-q*+X
zSbkQ???0c<Z>;_O?Z#`+DJ$u7ORuenzkcl+TmNz4?{fR!KXxuJFLz>i@wKY(%?-ou
zc^zv&dmxR^+ZeyI{U;|MA6NG?6?8^#q3ylpkIt8|HLzvp<sFOv_i6f#*BK^K;tXuf
zj-Z@nH=p0%{%^^fzmFb0YSCPH@SvlJh=|1h3rlYQ`}_OxzV}n7PEF=w=<ez&cyVFj
zj_*He<>hPa<lEZX9^K<+Vfs+DSIky0Qt{^bZ<8hob<gW?`Ssy2|HrxSYuNYyzWcu5
zr0Vn|_w=>2oD3v-e#fk?-)78UawBzmY+L#L+VHQ*ckkYf*p$Ng>C>kTxwp6Nu;)<o
zo6|9EnwZPtixDd~?A$3C8XB5rWA<`O(owE85gV1>uAgm^DFj;T196F#mez$EHzdBt
zRaaYQWoNIgRM-SM1X=jhzq4o0Cja7AntN+o&dsLiyq&D)Z9el%(~TDUzR`2C+RD27
zYyaFlC+E;DV_C#f{QTTe(Biks&(B(P4lJD>$HlO5;e-s6uCuevL50CGd+nL&2b)+y
z7d3x-bCa1tLP7$xqYiY)X!rb{FHu{wM5Cgj0^;NO9nJ}D-?r`1wCKEzKTe+T;TG3B
zvMu-ag{xOt9p3TY-I&Z?zb$=-`urN9)nRK7dF$_;BJhXt)Azqe#p8QI8SQ>P5#F+O
z>%&>u>kNMfCg;4qX0Q6U=B-x69m{F9E@rnjBr?C-`#tW;)vHJM#z#kYpPg;a%ux6H
z_Wh*0yGnQbdbRrEjT;>c7b@=gdM$d@<;7Dh-|c#>Cu3d4b9-Cv;h)dv_ka3SWb^Gt
z@<yKvwcqcygZ3ha$CiqM%K2Hdq;hU<QeCJ%#pwK%mBAP9-06AsDoe(`PR7*K)S~9c
zhO7OqOs$6#K`G{7f&j?Ct=HqYx8Iiiy;H8!Wkb$Qqc`{VO5gu+%>2Xl{eOA8#r2O(
z_P5LYIC-+1SN;1FcK1Ph;Xs=Us;a9&o6dN6coLqSnOX6A?e-0McdbBYwJx)NonX*X
zU;Rdsts%^^>Pv>xdT|Bw*7%BttsAdbe}8vWeSS^Tr%y$oB@-u3pEmw%c#>g$%_q-8
z-~L+`KRZ&JU;gGsV_O@W&rBoM>G5@zF?!Q)_It8*xGe@9KnyzK4Rms2`JKY{S0)yz
zdY+R$+^c@Cx~Kl>)bL~ftc5xs{QZ94JvmwVoXzJmEe9P=*~r&^nfU6ZoN?Njj;WRG
z?Cc-^{eJ)W$H&Jz9yD=-PW_tkcgCk;0|pf(C8bk(UJNJpSHbF1Pz{Wys)b8WbOo(w
zJ9X+*OFd{U+iLmVj$@YdSbbblCR)GS!R$Rvr*rSUoyF?!_WjN~GvEIHq2)@8at<&|
z=s2NdoOb3wkEAgJgRHD<#MUg)x)06r30GHzUbB-B?5zgX`jI+9oez#l=evZ4ikju!
z$@uzMAW$rUZ9>P1r0;jj<)x&gKD=B$UrD|Fc#+V=kD!J?BxryDw7UG`v)TEJmMuH>
z>bT+}or6LKf)ic8y}8+ZJ8w6yv{}x9r_<x}z@~v(5h)XYzuzxkTU#5kzpnO<)C_O^
zy;okjD=#YSQ%z7(>bCiCfH`7!S?;0VaqF))EmvHWa|rDI($dl}dnUnDP0-q%j*d+{
zpphe`MLLHWCUkUkXq<+Is}X252@R$Bm5#h;U|{g_ba4#n>>zAWk1zw%!3kH-JA&en
sEjY<eo#D@~llIZS3_t=Y^ZxT28WwMQ|HOAU0|Nttr>mdKI;Vst0QQ;Ic>n+a

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/airy_aip.svg b/doc/sf_and_dist/graphs/airy_aip.svg
new file mode 100644
index 000000000..cef75dc24
--- /dev/null
+++ b/doc/sf_and_dist/graphs/airy_aip.svg
@@ -0,0 +1,60 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="93.6" y="59" width="479.4" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="92.6" y="58" width="481.4" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="328.6" y1="58" x2="328.6" y2="346"/><line x1="92.6" y1="58" x2="92.6" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="87.6" y1="205.6" x2="574" y2="205.6"/><line x1="87.6" y1="341" x2="574" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M90.6,190.4 L92.6,190.4 M90.6,175.3 L92.6,175.3 M90.6,160.2 L92.6,160.2 M90.6,129.9 L92.6,129.9 M90.6,114.8 L92.6,114.8 M90.6,99.68 L92.6,99.68 M90.6,69.43 L92.6,69.43 M90.6,205.6 L92.6,205.6 M90.6,220.7 L92.6,220.7 M90.6,235.8 L92.6,235.8 M90.6,251 L92.6,251 M90.6,266.1 L92.6,266.1 M90.6,281.2 L92.6,281.2 M90.6,296.3 L92.6,296.3 M90.6,311.5 L92.6,311.5 M90.6,326.6 L92.6,326.6 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M358.1,341 L358.1,343 M387.6,341 L387.6,343 M417.1,341 L417.1,343 M476.1,341 L476.1,343 M505.6,341 L505.6,343 M535.1,341 L535.1,343 M299.1,341 L299.1,343 M269.6,341 L269.6,343 M240.1,341 L240.1,343 M181.1,341 L181.1,343 M151.6,341 L151.6,343 M122.1,341 L122.1,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M87.6,205.6 L92.6,205.6 M87.6,145.1 L92.6,145.1 M87.6,84.56 L92.6,84.56 M87.6,205.6 L92.6,205.6 M87.6,266.1 L92.6,266.1 M87.6,326.6 L92.6,326.6 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M328.6,341 L328.6,346 M446.6,341 L446.6,346 M564.6,341 L564.6,346 M328.6,341 L328.6,346 M210.6,341 L210.6,346 M92.6,341 L92.6,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="328.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="446.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="564.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">20</text>
+<text x="328.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="210.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text>
+<text x="92.6" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-20</text></g>
+<g id="yTicksValues">
+<text x="81.6" y="208" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="147.5" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="81.6" y="86.96" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="81.6" y="208" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="81.6" y="268.5" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text>
+<text x="81.6" y="329" text-anchor="end" font-size="12" font-family="Verdana">-1</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">airy_ai_prime(z)</text></g>
+<g id="xLabel">
+<text x="333.3" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">z</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,97.52 L94.96,63.55 L97.32,134.7 L99.68,257 L102,341 L104.4,327.2 L106.8,227.2 L109.1,112.9 L111.5,64.16 L113.8,113.3 L116.2,224.8 L118.6,322.3 L120.9,340.9 L123.3,270 L125.6,157.7 L128,77.46 L130.4,79.93 L132.7,161.8 L135.1,270.1 L137.4,337.4 L139.8,323.5 L142.2,238.6 L144.5,135 L146.9,74.08 L149.2,90.35 L151.6,172.6 L154,272.6 L156.3,333.8 L158.7,323.4 L161,248.9 L163.4,152 L165.8,84.73 L168.1,81.66 L170.5,142.6 L172.8,234.8 L175.2,311 L177.6,334.1 L179.9,294.2 L182.3,212.4 L184.6,128.6 L187,81.76 L189.4,92.31 L191.7,153.7 L194.1,237.1 L196.4,305.4 L198.8,329.9 L201.2,301.7 L203.5,234.3 L205.9,156.4 L208.2,99.44 L210.6,85.01 L212.9,117 L215.3,181.7 L217.7,254 L220,307.3 L222.4,323.6 L224.7,298.8 L227.1,243 L229.5,176 L231.8,120.1 L234.2,92.36 L236.5,100.1 L238.9,139.4 L241.3,197.1 L243.6,255.7 L246,298.9 L248.3,315.7 L250.7,303.2 L253.1,266.3 L255.4,215.4 L257.8,163.7 L260.1,123.4 L262.5,102.7 L264.9,105 L267.2,128.1 L269.6,166 L271.9,210 L274.3,251.5 L276.7,283.1 L279,300.2 L281.4,301.3 L283.7,287.5 L286.1,262.4 L288.5,230.8 L290.8,197.7 L293.2,167.5 L295.5,143.6 L297.9,127.9 L300.3,121.1 L302.6,122.5 L305,130.8 L307.3,143.9 L309.7,159.8 L312.1,176.6 L314.4,192.6 L316.8,206.8 L319.1,218.4 L321.5,227 L323.9,232.8 L326.2,236 L328.6,236.9 L330.9,236.1 L333.3,234.1 L335.7,231.3 L338,228.1 L340.4,224.8 L342.7,221.6 L345.1,218.7 L347.5,216.1 L349.8,213.9 L352.2,212 L354.5,210.5 L356.9,209.3 L359.3,208.3 L361.6,207.6 L364,207 L366.3,206.6 L368.7,206.3 L371.1,206.1 L373.4,205.9 L375.8,205.8 L378.1,205.7 L380.5,205.7 L382.9,205.6 L385.2,205.6 L387.6,205.6 L389.9,205.6 L392.3,205.6 L394.7,205.6 L397,205.6 L399.4,205.6 L401.7,205.6 L404.1,205.6 L406.5,205.6 L408.8,205.6 L411.2,205.6 L413.5,205.6 L415.9,205.6 L418.3,205.6 L420.6,205.6 L423,205.6 L425.3,205.6 L427.7,205.6 L430.1,205.6 L432.4,205.6 L434.8,205.6 L437.1,205.6 L439.5,205.6 L441.9,205.6 L444.2,205.6 L446.6,205.6 L448.9,205.6 L451.3,205.6 L453.6,205.6 L456,205.6 L458.4,205.6 L460.7,205.6 L463.1,205.6 L465.4,205.6 L467.8,205.6 L470.2,205.6 L472.5,205.6 L474.9,205.6 L477.2,205.6 L479.6,205.6 L482,205.6 L484.3,205.6 L486.7,205.6 L489,205.6 L491.4,205.6 L493.8,205.6 L496.1,205.6 L498.5,205.6 L500.8,205.6 L503.2,205.6 L505.6,205.6 L507.9,205.6 L510.3,205.6 L512.6,205.6 L515,205.6 L517.4,205.6 L519.7,205.6 L522.1,205.6 L524.4,205.6 L526.8,205.6 L529.2,205.6 L531.5,205.6 L533.9,205.6 L536.2,205.6 L538.6,205.6 L541,205.6 L543.3,205.6 L545.7,205.6 L548,205.6 L550.4,205.6 L552.8,205.6 L555.1,205.6 L557.5,205.6 L559.8,205.6 L562.2,205.6 L564.6,205.6 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Ai'</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/airy_bi.png b/doc/sf_and_dist/graphs/airy_bi.png
new file mode 100644
index 0000000000000000000000000000000000000000..969774c15fd0b50dd8cc91e828faff74975ccfdf
GIT binary patch
literal 18018
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{kqN5?*zPc?CpV&Q1HAo%jq>=3~K%|!}Y>vk<#)crat
z;7j`Tt&Jw!T3Qhfny-=^S9z=#$_xtDQ0)B@ckX?^&KeIxm6<yypZWgT#>OW2{cN+(
z=XQRd^V;a;)thb%3=9QQ?<SeN{I~Jbs%M#{VhjunHv;nF_Qh3y@1Df;BJ^zVJrM^6
z28QJivPv01lH#la3=9WO1~4!(FwEf@ESw$DvJ4D4ifU?Zi{1O}o?C^7hyVQfb7j@n
zSFbKCY(CZ_x%gPG^!)EP6rI~L?(eIu`uTKv>Fc%IZ)qDb+~8#uaF{w}^5n(3(c5Ca
zd{gzF_TuUE_-l`jcAHjwcu<^YUHNHAQc}{Ci4zlF&tOR4EMsI|ammTqIkjh^q1(};
zM^BwP6_k>)1Z2saIWoP{=6=U!6w7@+YkoiD|G&Rd#%VpSD;W=L(`aCr)7IVHT~kwY
zWtp#Z?T?4;MWv;oK|z!F<n3zC{Z&#@y0XZXo0WwnVu}buPB#<B0nME|cY02$sjU^2
zldC(ITYj%{dDiuHYfZDSMF{dT<n)1*?EQYPT1!vw+6=?wkhM`;i}SoaJp*fM_I&#E
zNym$wVcSs^0fx}1w6taODjsoqPBL_pl$5-+vv~QooSTa{h1D{S^+<}TvoQQ#%)qqb
z(xy$DzTC=QANyh3&(F_KA3yG{zyHrB8(Z7Ab9flmI5V;YEM;Y7efj(Se*5a3D^_^i
zym|B1*6itNXJ#xkzh4u)|Np<;)AVAq61^BU=yNGFXq`QL*g1B0neF>ujm+#>UtV0y
zy1i}fzTfYx*T(IQ`upqaW(7rt8}gGK7%bL)_)t*#=0@P8Ew#VPx-T;{{0(4WwAgBV
z{NK-CzoO=_FuZAJ;y93b^ytyKwy`nO^<s7Wm>Iq~GqOA|=`r;3_P%^^vAb#dIhn67
zFT0;Sd2-jkU$3t&bY@@un6crm0Vj*YR55vZeR1*W-S_N@o_N%LI;mb%`t-8_!*fSQ
zmH^eCKYqM;wR*kX`zn8b|Ep`G!xIw|rR-{USe3pixmO#tHEZdWD<Q0`tT&al7;ead
zl8cC(+`9So|91NH*S=gjUCWGz!9wC&B?AM4g(Q~(14F~)g$zuz;uLPTa!3t}h*&aZ
z3(x9g28IT$1N(QaUsYLkBQ;v&K#|4F32V0B`|p(ZPOj+thV%S93=Hm5r_WY4H!r^@
zeEP*S>0hhgiuS(Uq|23HS-by(u<71Sb8nTuODz>)V9?q6<@Nci3kr)%UtBx>N@J>5
zVBo}_x!XM%*D%CgwfTB!ae1^XGXsOS?7e+XwZFbxsQvzNUWMhd`aKbaoF~ifs!awJ
z71&Azwxs0CQ>TU|l=g5h0)@<t18=wgUocfWc}-uTBe;N(K5^ni_}5qS!jA7y00$xO
zlI71&-=ELK!NBmqM1qlpfuX=iRk`6RSjPdQTRRFDuamvuUwC}c+CC-*1{t5k#EnJ8
z+>(rIvZA(REPNhU;n}FTbqz$Ws%l?MZ0wWQuM<nBa4%w*78npPVOQB}J^g(7)r%Pz
z7}zIIoTzVa&%bj=#M~!`G#VHf7(~xZ?EgO*!aO%IoxvOA%m%LM^X5I@kj>x);T`7y
z$9Cb9%?%zXB8g%Kpk$ya$yjp6b%83#M-HvpGg;4oHC%om0SYPg!#W8J3=Har!Ge<$
zS-?fB0ocna5$s4j7cQ=@sk5U`7=m1OPDxoge%(5~PhX$<C@?TE_$k`jo?lr0AL^#5
z69XN<!KJ49oN*Z_v@Lku=QHXAGMv`Y)bzApAGvnU8y$$ZAH7ItoT$-|TK3~ZqVMca
zZI}GiBV}0`7%T+b7*=ms7rXn_?DuscZ>xAA;ppMkmOP);1ssJTE54MtfolP;lN<`*
ziXd}?fC<RgP>&SwfCC2+6kj%29a9Yi>CqBU2KmIVEg8g{!?U>oRGoM@Izpll6xm{u
zl0S<|ODC?^homZ}R15A77m&wR7)VO8^40&D59RfM{W$YW$#JkR85tO~e7wBYF){C5
z)Aw;YBnDd`ff^L_3CutD<jYGLR#vcE=CDEBvh0b(fvm9OKcEqPNM(Xn-s@{?rEIfW
z{N{FSwc=u6C=gig|GbDNAyiCIaN+KMc5(k09mCui85sDQ1P^Gf3tJl{Rq{6B=Z{~I
zK;%$s1QiJr_v}$hO&2%dWMN=95V>T@lT}fs=0AT_M94nX2fIMaA=UDqKO|H;P8GpC
z2C^)q>+ydTNb2$MJQ*A?Vf$4>uU3#}0vNSUXFh<+B?xhV0^YKA7D(zrNKla0@yZ5h
zvP+PZ0H-n|15jdV6NDr^a8mMXO9iFCIUZ$Yjh{YsY56jiY`1DyD{EgD6Broy>gww2
zmD^oiT{EAanrd`xMg0D{tV>HeSveUQ98#xGnxvkeUmm*pSz76opp~1H8-D)$d24(A
z{CE5R*X{lJZ1(fJ`zk-DmA<&(czU}2^;=uBuWn3s*NxtGrfCTS!-7q#eUAV44Bf$?
z7q=%O`FP*eZ*OnwSN!hQ-?yUr-A;FIalI?g=hv@GpI7PTZ~u48++Ze#hE)rUWdEy&
zK4hvmt-C$r`nuR%|Ns3yzkBV96&@ffPE1rjA6NeO>-Fs8eX?FYK3md#7#IRrLzZ1W
z0J12~%gL#Ui<>)iciG#`*FnYnq>@)xG*>4vGBkLtN@3Yhq{F0ZnaSwm?LAqgvZ`v{
z-gBo{FWH)&k`ghAlYt>5PE)gzi|f-iE4P)QKO+x_3rR_7d7e6X(z5#Q%tzuvLPZyk
z*M2-IUiJU)_w#Y*PU~M-DZDZ3?!wKzlb9G9PA%Bf%V3qt$iu@El8~@~PsU=wv0iEK
zNqn+aD*XKYn|C+qtC*REWnW)s``pU^{Hf1}*%%nM75*w&=j2?wrY|tdFOoqu^UI5i
zv&?d5vGK`hgolUw&bN!b9$&xr&!0bfzh*3SZl70tC!r{7*D{~l({hE33=PcQo+m@Q
z#T>(qYi!kuW=KCjZ>{HKHBEhe|JK%4E)I?h_y2t}_nmF#JL$_MZ~e?4A0Be?@Jv~~
zdi5-m%tinIJhz`-bMD&O=+&jKuchlBpXYPo4Zq!{m)98?7-Zs8quDo{5<5`+esB2q
zd)4n<^ZEJsuI(y)J!Qs>6^j-vDt7zEz`&sAo*K=z?3CDnORFL`FS{zpz~G>I-01=+
z87@nalmMmchF}9Xt6D4fg9kz7C&TgylO|~=AJGG)%Jhj-rYv5dpucn1t_azsSHKzf
z>4X_G*3L53KCg5^2vp`Qh?z90NJJ>8@*J}cI4_-2H8gZL%?<*WD{etSX5h?yPDN9*
z9a7eKCMg{U7Z{?D+$lM&kr7n4KueKHf({U8oj9!>l$OQ_(XOPa>27By_vz!u4OXX8
z!Ik@zz@((7(JWEmY&#_~bq<3P!~tuJ=CMb>L~ZytxG?H$zPr2p^~8F=kRYcyR|6Rs
z8eF~H7__g0{IKE7pFe-D?C=z>tf+_r6}=HH$qaLS4!7}|K0MgDN>CyPR52$^JQc-o
zcP(FmV)eH-7bmHDZ^^o<C2L*gbMoZLPv5_X-`!Pub$5CG-Galsudc41e$|kXp<(js
zp686yWY#daxw^ib=q`8B{C>^iUteFp-t~Ij<qe64L$>F|s;a7LT3JPba?kAieJkJH
z-JSjF%F0)lmUds=2r?pxWy73l`tj>7E_T;eQgYG`TNALq?(dUFkBScdc5`!k)u}!&
zV13+PljLJOcgyeBmicirFa%hhXV$U2VAycK?)TbvyWiX8-rnZ>_xJbx89yg4*_M0z
z)p7ayE4$zCTiwbne#=mmfx&?@dC8L}F>VZ}A5V0b3ta5htM}Tl{C@5BU*FzlFLq&I
zU=W`^ZQAljNsAXOI2Fzyo5u2?=yZIgJUatJfLv$iO)j1<lV;yO`aQ}@t6j69eoMkZ
zrmfl6{jAI1*}UJzZ}-DtZ}s<W3Ze`Q2mXg#<5ZZ`EOwx$hv)6>?f$k^UoPC)S-iH7
znSr5T-l;0Ngp-ck3sg$q-U>BNJ9FX3$H!j}F!Qfiu;9Qe4+aK?^w4Xc8NB&o7*t=*
ztA2M;fB&CF`TPHd)&Bk#8YA=kE-M2=-@;Av*dvNQFll(k?kc(1Cu{xW*|TM<*X{C}
zZJxi)N{E4>;nCyGA*;n$FQhp+J8#Xps&%*K^Vwf77Wc0KIby+%9XeN6KF%)fF)Ex<
z%J6?h@$++^K3Z-M+`W5u_N^_MuP!cb_nT{#8fe78&>*DBdg1&liPT3ESU2R}-j;QH
z+gsNB-7lBTelv%Sf#E?-Vd2cFWh@sG%NXTtDlV++XJ%l~=s&fG`$i(ygD)>HfBkTn
zU)$b(|CRpA-*2~<-mm?B(*P7mKR0dSnlf=>d}cYLwGZQ-m&;~<`T2bQ>e}Dme*OFX
zJ~Skx<l^tVo10w!{`z`(alhTF!pFyMf}`=|i}-{E(^rKSZ?^K9X>rD|q4w98z?76F
zpq>Y>w3&~hqN0>l$qFg+yfwQ@Uu$V<dS1MEF=}H{E1#Ur3dd%)%-h>?v#ze1di5eG
z=~<Sp`t<JKRGAeFUO{uMN=?e&#n}G+a{1S<*Xu#SmV0Z9CnE8eem-lSePcu7s~Z~^
zUj-F?lUJP)c2Hs0Zb&!Dy%o}L|8Iv}{hvZ`qi4=?BYj3?Py%IOV3_KfI*(Du@&ZRf
zOw63P>bIu09}X~|I&tDc{lCxiyYFpxY-Zc_`JDCJ8GH;359%L1GP=4gS9f*tl$nP`
z4m^310_uH%dJ2AXt(N-R{d}_M``bG^H$P=Hu(yxz<mA-S(%NFe&cLu?|Bf9xvDLcD
z4NtGF3e|r4?Ag4%Hfd)hxG(?Nx;6Xyt6i_xP3~U3`c~<yyiyqkh6MMiwL%_CE!Zwd
zB$u{)=8>@oXkXN)xhJp~>;da!p^n}+_xHzdzf;ux>gsCs^78W5*4CHDr1P)rtNp#E
zkBxz0PDEYZ#7UEjwZ3vJIQ)j`-{KW3G`_yM85|cE_v-HM?N%i(7OYvLqZ_@==k4w7
z*V}ld!OhJGB|E!lJ3F~mad$7j(nx(af%U`Z^Y-CcS*yOiySrLUH)_t_e><Pg3x0lX
z?$;NK`(HhuU%yRHfq|hQYU<w~_9q?78Pn6#S9?#_dp>2qF{mBj>gE<Tfs27*!IK~R
zZ*A3V5MAd#-_EMy!-7wrKcC;NYhVztaN$C+B}@zqEB=7u>lUkwtnAw0<$j)*Zhrn}
z_xX&mlwHja%kR+}5*pcfBobU*K>eMK;3O=azh`0jy~^ivUYEVUxAuBm_1itazrDJ8
zI&LEa1H(B%@##z5db1*A7stpfV*r`->$v^Dz*WD0{rGXif|r5eK<m+?sVm+44OS;l
z={_uS;KGFqr|q`A-+Ddn@)FO<Ia5IWj+)R!@eR&?Oqy%U@7G>`#Q_@m2x;|Hn7Rv8
zgWL!%+!$C>BL=M^?Chf7y<5k{_idY%*G};Gh?l07mG8rc|B4DXT6zA23aP2Z@=E=P
zmR)=YT%j!$k)6A&g9BXWT<+-f40myP8V9RYqDoA5gImU4C-oBC7;=@YtfE$~Tv=ba
zpP8NSh9WNmgG1+y8$50dxv59HM7g-RFYo<+Z?$dpx0o+=S678@PS#>zcyLBYXj5oF
zz>*CcPSuJDoOI-VaARY#Y3ZvFP!?Jny*=#yzS^xRCxt{sMI&W-85k^9&X`ehb#-{`
zx^+`)1RX3h7{7e|dKF~w{kq@2`~Q6Ec5-$$O*<oDnsvov{k~tTCQY8awvU5>VUACz
z<v;(T3rs)U_f~zq)WphN^56g?D;wLZlj`$B_Evo@xgJ~o@_KyzRx3FMh616`RKbju
zLLvv0-TPi_JT4c!+;8rd^7nDQQl?((_kNpI_U_I~K3S_5=d9mvQMtaa_P0sprDQKZ
zo79uv7#SLBUEP<5ce*Z6W!G(Rb#?u9zW(3h?Dc!Yd}o_oO`l)8j8j-m!^$cO)Q&vT
zDZDlNx*llIp;yXulgi@l+qb{Ex?aD$oZovJKLf*?)mps_yP{<uINAOCk$kuKye+7h
zwfq047~~W=x#!|*_tpMhm4APqn939>vz!&2{C-y^<?r8|@|%I-z`j+N3>)|&8KSpj
zEY#osCrH`7Z_4i7&TcFW41UYBdKs*q=sj5M-VYl7Fgg|is^J}$`#;yR-tF-9b@+BG
zuhxPSOcH{Eik_!Vo!VpuYQ}rH{XcYQ)#<x;6<1$QEk3b+QS|maP`L;iTLCo&7+l?#
zht9mae^Rp?^N#%cc3ZQqdQDdIz0@hJes1^Py1&16eZ3Z~>j5eS0z;#i+=?zR?MOc_
zw>EOK+a#0RTU$Qoy}z|p8`OHb;p@Yr++bGzdhPb04-5<qhdcWGuJf9kY_oD}Ej$5k
zFUg#osJwF5qppP2$srQ$l8iq7{?}h!U43<Py1%H1$cqDw%;J0V9UK~NZOu+UUIOai
zNGi+P%~`d~mw9bpP@>E-hGR#LWE|-bjM|ztwNJ)!(Z|Qf<G<_!B@q4nf07_tWbNlE
z>g$`gwp2vRE<I%7!<chvNvB!vttHcRqgNF_KPP2T@WA!`>!(jskEbv&9GEF<Gh>mO
z@2Ybz=09;@y>R<>G-#Bm`sVrb=MR}MFfgd{$$AA|Ud9-9d_@3XFoV8|va)kvV4#+s
zp55~*dwYA+%u7cWg@6o_u{y%BAXXyTr0!3}*_p=Ao1Qa219i<4^xOHCzF0PUR<!J5
zC(9JZn5|h;pPik(+_L!Di{tY3Ar1}=YCba-oH^qYTYk56mQCfRtAe0POGA=zP1NoN
z*&^8kz0&5Z%HQ7u)gD*3WCritwQE)E?y^@mH!pv;?|0tWna0Oobucg-;1m&+l(n4|
zwscy<M41v6165U5M@Pp=OLmpM&ief9Y<hn7{e63%otqo|F89gPr<&^O&-c9k`}gnD
zSFa}Qm0)1F5t);-tET48>MKG9lbZV&*x1=$-`JQuY0164)!B#Jc&+OG>`=+PzAkoE
z^!B`++YNJXnXt04&HJuzX149ld0qyFRc)&*7+s1kFx}Xc>J4hCE%%=vwmNL>m8IU|
zpoArBU3O)PW-uu0hMp*^`ub|=oH=uf|Cwf7Sl~2Int>stF0_zS0#x+(OBgyyN=mK@
zTRSTzCT2^)L#MN|OugIr<*$J{b=m9pZgbl9_|>aZi!L!RJXo~q6~_W+F$Zz+>BU`<
zYooS)ImE3W@}q3g;>D(wpHf&^SXNYjfA{L<=JeKlW>Dv=oo{K@nHgeX$5#~a?c}~8
zH_I${)xl==(?^fGR)2qYb?f!G)$Q_iH(o_BFdS%<v8mW~N|#aD@&(5N+a4K9P^Pr0
zt~@it5YzyPtND1edtO`K-(O#&b{0Loc{)=v(#v*k%I7r<3<v&kad(T#&W(FItzqJv
z9Sr{>SBI@l=?QdlI;6_|;PZL=`g5i8=3RXw$PWtpkdRq_{@AR#BV;g1Sp2}*+2)|S
zuc)waqDt-0r_)!3uAZi(q@?$2#<jK4uluauSyWqUTZgZ{wq|2#2m?bxV>5g3l|7Xc
zt{UbX%H)2KyZ!F6rY0s(hxz2mlU+SMSN{C`tiO}v%Y}u`rX?>fY@VL%ua<G(K=vC!
zaR!DPH{adu%(}mC8dUeX*xg(5?plHR1dWZ2piV&6^>w+WIt&aC6qJ;OOTS+Iy0$M-
z*e{yl@1H*=6(15nLx&9PqLMRLbP8KX$R1XkQwAC*Xy`t9R`<%o!<t!lcP+abn9~Fr
zQ23x;{Y_=1BXj-FpOq1^N7cYJSG|zr%oS$2tDe1p48&OYr=%>pwQcPzW5~e6fl4K1
z;Vav8!PTSR<L&o_G(lrN=akgcVvl(U3YxCzOELy^`WoyzdVE4&UsDV_zCjaI5gw4A
zBJ)4IR2@2|Ry^el!@6C^|9gTJ7l(Y6JOJ+dJy>()ip|j@OTupkADHV18X5YrKKHiY
z%FxvUmDRhWWsfccyYv6n((E}_<?E75d1fyL)!TorPtz@Yb!X?ctA?O4bOweG@zL9l
zt@IX$3}-p{`0U!WnY;9;=)o}ejg}w>HF&xGU$;vuWZgPFgizoA;<mf{!7g!_w59a5
z=JFYgI-a4`6Q!lQIy*1A&#zhaWs3-?#nw=yrDb$$qw+jKhnT3Us$JjS-d+4>PYgur
z)@F52M#ifmV$ae`MRqS>m=^f@+FH}pTRg2-iu(My7#KoQ&u#j5UlQc`2VczcY!>F-
zeHA5pI1l8x125Oc$*#7meH9H8SP3e8w`{SAEfs|{9S*&^y7ATB-TUs`S@n<ULOQ4w
z(hwZI*D9>`x7GP~@tvUfopWcF>Bd*r_3ylrD02k`q+j;?dn%%0Vykm+M}@g>)CL7Y
zK~#F$|6La6AJ$I-TirQT=Ku4U-Syy6rh=fON8Pfo%a!lqQ~(Ew#Y)}iM^BzUU8cRB
zXQNfu-9QFLhKAs%O;0Ac^<-p~@_0iW61C~cg1kK&XI?eb0mq=9x{*;}X6Dabzp|cN
zL&wC_x1^kO<dwd5WToH#Z|>l5D4C{XxkNg@<Q#N#tiY(9Z>ffvSu8V~$p)*gRImeA
z>O>ZKT#vmTF>hX8nEOWXWR=BK*X}vx-`+!l)1>bI-z|LdeitVw@~-Vm0w=x#sn5^e
zUOj7WK7IQ1-B$y3AmOoa$Bh@8&wtCjvqO7rUlKS`6mZ%9ukpFMYA3i6xj3SaDZ*`a
z*xI1gV!ow1uO@){`3{<AW^bQ<asPkNkn{I<cemyo&APf$J`q%le-PiaiEB&BNyWQ$
z)!wTYTd;5?NLE%?ua5istEl|@2GDTh5AOMOyZmLXTC|iFwOtLAVFK0JA(=;yx&<%K
zyY9?iy1}aJ@B#)Vh6b(NmzR_$ElE5)D`L)(LQv2;O#Sw3_U$hxlx3g3dX-cv(hd&Z
z&}-9l3#}>)T+8nqd~@F(G)mE+m3?Z;+o}%-zxmZa>$eBxkOr;H@9$J}qs5kT3g3#9
zJ^B!0;Fm9#Uw^saEGr`OCbv|i{cwc_1H+0Uv;4lxZM^DVUoLlE+xKXK1St80o}29d
zZ;|@^H%j&O{;L;TfJZ4;1WnWLzcx{MWz_@5zQ4P{qdzN*ii)|vK4@P3<<;uFGk;cd
zf?_uy)#m>nHPbwq1sjvsZ?NieUM$7T(4dugeI3i*-|zHX-R>opinN1=-dB9->gxIT
z@B92OcZ%;`UC_AyYN3oAIFzc++iZ@TH!p9N#m45Vfm*C(jLZxTUb#O%Wt^S&cXrvk
zJ+Yw7e0-${*uhh;ot!*#*WYjQCh6xCTH80j-o6EtgcbyyI<0-_thxTx8ymwjZfsBs
zJH9dmBC+fBy3|!+XMNZ2uiJVxP)oKC<nO8HjL+v>I5+p>tt~IZDk}`;mF|S7o@rOR
z{9d(w&}{Sjs~Q@z!j7+;0+zT`@os1DEL-a!?eKd`z}=PQmq2O7$*HL>>f7Q?n~gw|
z8xB*$V{*QnuU~hO-(Kcw8*j2^{Zki4oy9L+WYm6n_}k0hHW!qlR&BX+$LVg}Z+@#H
zl~8H3p3saH{Z}Vy+4jxSS$uA;_3P8F@vF-sc7PJ*icOOy6<yi?Km61goeTQ=?>PNj
ztpE!82NUXkJX~>W%TJfJQLPy-FA0A7{CR^_(A0yV0l5bOMn<2$o=~=beLJ5&``epr
zlNyU|n{X3w;UKX(?C7g^yQi<ry*=yJ=I8mVA}7c0+XkM9m}XsR6nx%pw_|*LZAAXw
ztKr-4-@Ek6BUB1J4tH8bCFOPe|ER^!&OY~;^zF@0>8I!Uz>!imeZqvb*W>T6y17}|
zw4y*c_kP{(S?2tktfpNCC3=S4o_^;pzFwby+4}vTRgTS4S&xrJU)@#OadqPyK2RFC
zap(R1`PY8Gch5RE=dP56LDQpjLy%iHbT&05>BiLryx+Imd;i~QD{kjyuk4jR{_2#r
zW?dLK18|AT&Ru3%T=x1ffBEXVzprK)ES&4spQo6gpVhwjfjT1t!>P3^PP{nM>2P+=
z%*FM8Unlp<+zj!a-WPDZZ|mB=Hg1pu8;rX9&tGeo|F`VsX631~q?S20-}!o4zdpQR
z!}hBe3pm#>b1*RI-M+TAaM#mm@2_ll`1{trzf+!_*%{{C_9pcIKe;&G&+B1p0jBKt
zY5<Mg2WYjn9{u&}weu{y+U0z*UKj8GzZbRtf8F#$hySX27C)2d7G4BSyALKkdbH`w
zLH7MG|9)2%6?w9>{_pC=c{`tSfk*63rU<eMFa)SRc_Nba^Hav!=<=A`+vZ-HsJs%C
zsPEmATNQiTJv>fw(Y3YNtMc#v%DQ85;MI<)htAFYSoM0XET|l3<Ih`B`MGUH{QiQ~
z$qShR7#MH3*40fcD&h)V>}I-p@sv~f`&F|}PqV13+<E%=@z}Ldts%QEhveRsT7I;f
z|K;}kLZZTx*DYBhb9L?O)oi?fuC5H0?Ula%>CL*`r%p+{{QbWF#pC|(FP6_=bahYV
z1U8<G1)ajyD=I%LJbf;%X}vo@-7h8M`#Y7|zh4z?|9r@5Z4JHt;^NuT|9{_x?B2Hi
zYJA(_$nEcT%&RS1T=&;B?)#m~ZlGX#b$xwasZNN(a@~fVJ9mOcI={WUtDW34%QSl#
zue6zl#))0xKc-BHQB_INR#o+vwYoBC`SQQ**UWRRRz7(mb9K$j#a5*?y4A%uHmUmk
z{;saAtQ?=0w@%7zP3NIQe{@bNc}knlyAmG%ciomPHK}ROR%c(|wd--8wy03j+s1SI
z|IJ#^%FUng_m}Xe4+T@VZ{H1SRy;nwee0LsrEWn%efMh1r(auRxlA|u(Ui%-3jY4)
zt!=+vEt@?n^U)DLzEFotmp_|kUt9m{%jLaY{pZ8p-}@R8lQU&%=z<d`Tz>x8k^SL8
zTh)_^ep%OaF1*?y9ug3+X8Zkrq4|5aIv<m`Taj$sD_y>HmI-IT+9*4#IvZ#A{$-g*
zyE3+BeeK*;vU2hA`R`V(UcWBC^vmg>kd!YUk5`+do-z{^6U%;dgm0GJ-ubVt?ym5Z
zwB7aO|DQifYvb#k<m>mi`_8UgA)TMI%yY8U>n`o4w^QyF{{8dWaPOB(YJa~)Pm-%%
zGkKbxtYUmT|LWv}Y;(3T#1)@4wJLbfAf_LuBQGxx>ScpQV*ma9{dQjJ)m0I`^Y-}N
z-abFbqhotbt?iWA(JMHGZ@u34`_`>JDRU|n=bC0O7ZTcZbwwa(Fty~7%Q7~;oCV==
zFH^UN-rk<qd)fGWPC!b^qFp5`mFw&MQ`5v=d^~=ARrK~<vrJZQX5-07n649avisrZ
z^Z8dAnU|a9-I>b8y;@IS-+XOku@9)AI^1r4F?)S%?)Obwb8l<*%I}Xk-j|wjWkp)m
zkB6&6A|lrG^wi|uC<qFV`8W||_sZbks~nksi?3;FN;*61>*~0g!pWfQ@%vr&YW;l@
zt0oBKtExWLP*aPQuiX;8HmY_};^A2@)^7h56}7Cmh|9G2ncv=jzsySC$Aw>B{yq5q
zzK5Sa{J8JLdGx3oC|CaZ`TOd^!!~!zqP=bZ*YLNt{fe0O`~1G2&o;<aze#UxsmQ*!
z=OCz!7ZY=CuYWV!zgHKPeYW4f7c_Gw>#sMPYo&~zS(m<xiC(|Iu5_uy)0qALTI4Dc
zmfpD=`}KYO_iMc7Cev20J{@oWVZV*--7D+kcl`Rw9Uc=iZJF=wg?h1e*LAmVx$yb?
z_kvS`2j%N~E_LhY1(lS{lB?UXc;DY?kHVk&R+Vl$dG4(7xnpO~p0)XM!8u*uf3DTl
z9Xoc+=;`SRvUfkzS#fzwYP9jEZPllyC~9in=8^a?b!G5#S>x<$ev@ZMSA5&{^>zPj
zLFIjhii(@hwDGE+`toP##7UE~+4%mP+LHOX^XHq*wQBbJU%bg(xpL>Tm&>oulrl}5
z!7dk($;H*B_tEERa6mu`$WtpLKj(fvCLQftR(8;G`|_nvXY$+qID2K)*KL(Am-;T-
zaU(6T$MBelsOapIlj{w)X75kFSDk;|(tftF-<%T${5Bgdv9O;v;ue?Nkh|djsWWHH
z`)xKIV_`XCV4VJL&x`Y*dE?I~l(T&TF8FLtIqA4N#adZQ>*|(#`|BmIzO1~t>FE>I
z_p@ir$bGlxvwQIFZ`NryH);H4`7`-&d$7;zYx1+_+3q)xHlOw`U)Rd&Y>)K!W=`JP
z+iRjklOMO#>+0&Bzf<@7yPD3M*w07Bf9wDLC@J~#*~;bDB<ugbO#Agk*6japt<^m}
zHJ`ul*Eeo#G(Ni~(%LsL@F=Tooz3AprPqxfzqh~ZGke=&r}?)h=H9P6_2upFrJUT=
z-xsYfou2&V#l>fL%kQsUP;xH$mV5V^CE@9_V}JAAu8F?6voh_{>dn2uVh4hk`$>8}
zTRy+es`~E1X7*l{&1G+I1=;&oay{r2mRy#4y8q1Ga((OdZ~k0Npa0g_H0z8(w^(S+
zL5qS1TQaY`aW>Ao!$1AcV*669(<Sf!?cDinR;!xr-beM}e)G>6{{3B_S@q?|Ar+OB
z*iZW|Ud&up`+H~Fj}Pm8!@}xX(+!{1AKjCD-2d#x<d^l8|L50r8I``?m;G*c{!ZWf
zCPG4+e13l`K086N+c)P;{BxsYGv4pBPHJjSpXn|anLOQm%hS_~eLYU-d_H6RT7R{R
zPE^SOP-Obs?>)Ef>Em|!zF7+v%zSoIy<YS3_w<jCn$-*nmQ{W{>N`!e?d)v-SsfkU
z&#nl(KkLbpIYqYD&&~a~%(dGx?ZSfAXIEBw|JS{Bdz!Ag?_@Rk8H&zgvv=(9nVp;d
z`kKY%U0;tc%f5d8%)VMrv)g@F`Q-f!laJ|`GBO&U(O#dk@5%2APZuyu>lJ0apef$e
z*V8jag_ZsP`-=Vz8w@-z9c*UL-S>B~`{gT}pV!0|`?lEqDY&3|zPIA_+VB^<-@9cU
zYMDCA)_T(+qc?YFFNxdx?De|cQQ7bA9GpJql)Tid#Z$HOr}g*muKFIg;Kz?QT&E{a
zn6UQU-TeV`t?Ht-zDm2grt;<8OkSxU*@xRU7L}J@UEtU~W!}8_#7GrQL&NCW-*qdk
zN^7>}-JRhr=U;Nn^twyN^>u}}_E`FDzx!=37k9U|$z+wI$Cj;5KmYU9t*z^(>B$DZ
zYTnq+m%C)Hb^djKd)MqQFP5G<tGnhyPP)&`O|gsJ^{>vcy#DIv^XfU<Uw;e&_3g^u
z?1;TzQyj6_T|d;X?`_dM!_rq}cdK51|Mj5RvFhp6xanKDKlV&io}G1iTJ+Y8i;S`L
zf3J)F`~4%_?oYw?bvx4*&a2zCT1;<`qoZTo)2e;n-ezYW@4F2u|E)@9EH8cC7ankF
zld)UX+pTM*ED9Ea3#R{dOMJ^Omc0szwl3?rd|_el)vd3eSN;9ER!eJ@Rrc+p$J1XQ
zWDj3i`@3>g^mYGs{{ON5b~js#zgQ_Q*J=3oPxZKqsEEj%y?W;6;gg=cuKp-K?eFjJ
z*$10g)Bpc{emj54)R}dWxBGg1!|(5le|0T-{e|fKuew*0tG@AEK5yTD4b%^Cmw&r&
z&D+=$`)W_Vy8mC>_IFOX@2o33L;62{E4%*a=;13XgL8Q$K1`i7x%kvvWlKwUX11E8
z|Nct9xa{9PrOH+_KfhczqF}F-*_ws_{_el@^7787=ai;S+5hkF{-Eu7rKaWY1S%`1
z{$t&k<}1H8u6A>ujOXRE=K7&^b%CuZla~DbJ^AY5<283{ii`JtKG$$sPwU~se^LAY
ziK(hT&w6m6)ywzn>J2$TCpQ)ftFOCuW~TMl!p9MJ3!EPt*@EhjTRRHZ7#V*q{d!gO
zx8vh}F7EEq_j^x&{dRkQ*5S5jlcJQ%MYi#mmo<XAIzNBxSRK9neCZR9ELPRMJDQr3
z?$-b3vi<+ZZEaNP=6Cycm$uq&@9%HFSDD_h%;)7|>AW9N`Fl35Jv8rk(OkQ^t6#5=
zU*vCpce(HEysIsoZ{KW+<>wE#{aX^Ad&3}%TU;)rUoJl5{=SsmIk&?uUHbIpO7QC|
zYi_omI;C}Co^Ac*DVntw$?d|$Grzpb`TWNIzuNn(d12`rXTN!q^YhoQSF6|WyX0$r
zSH<(zrqu3TWp7u#y}kYQs@3auJ$RhA>!q4*)Rq@}UT3qgX)Eoy7oWF%!-eQ}{`kdG
zrhO~@=FXiy*IHdYz`c(rAmRoeE1TTjH^;q$;^KH^?Q9$tF02+2Dq6sE{=uT;<GVD~
zm$ylo$7z~xZ`xmXf>lJc^2LdXjGw;w1^@juTV?7~;ceZ0^6wX|S(9Lzw<qY`yHtI%
z*4BGgMN9VA)JzK5|8JVnvx!~Zwk2OO;&<*8)ly1Y8xwOXoMrQ7XA#k>-}l?E|KuBB
zbS!k^#=BFdKVN^WH~jS3wSQbMNQ56f@+G9MuGBPVN0gl0)BgzxJ>7nDUaUED=2q5~
zjHx!Z#;5<zNf!~V)Uf)MCHZ(&N5|Huzvf!b@AjLUwff1EWnCRVT=(t!DEi~h|KNxS
z--{RbK7FKQnz6y}-8<3Gj4zyuinBGWc5UCYCrDIoU*x)VslTiByVtA<IC`Wc{OhYi
zF7DfE;n%x<2b5a&6b3pSn(F1VCurfq-JzSG)lL2S^&r==9h#aecM1tboxE-yw>A6y
zr0L<a&TbPI7FM>m-(UP~!^8EebNzzvzs|e1_`k&ZZQ)biI+tWVee(46&&>H2&vg>y
z<>i0={F!-gPh~pygF8EmpFVuJ@Y~zl@m~r-Q|#;a|I_l+($fno^Xm%=zI<g_viV+v
zpA)_FjFlIA{QvX(y_C(4U2;_`)-NecJ+&`CewtkU9rwq_?k@ZHS3iGSTu#n9xw;<>
z@Ahur=GOZvblF>P)!iv^RWDaOdVKinr_*PjysoZ1eRat)v5ZSgoL}9$>pfZBeA4RI
zXP=%js;ye{?aj*7D}!gBzW@JI{ZjwAr!Ft<m%B1S(e%rMX67f4jFz3LRMFI5A2C^7
ze$tf~{rz`B;^I=JGw$!RjXiH)?=o4<^g;up?Ww6Rd6Ji`3|_o7Ki<}N=A{@$#?*Sw
z6Q{MW{r`JE(KIjT%cE}Jr;m*{I2q0R`0=><*T3H#s~-2JW!>2DXR*l2m8?~NK00UJ
zzZd-fdwuWIhlWd-g68EvJ$1S2wQj!eoEr|!Y@u&vCxnFb&8vE~;n%mX*X{pH>X~m}
zDEjM<_@ue9OX~kydmZmHz3#1V8o0OW>Fu+B!n?Y9?0!C3vhS~1;AFMd)%E{Zt4@8N
zze!2PcGlwh|GV3|x~sD<EotN8E`IY>r@O0Xny&Y?J(cRA%l%AkzlPXu&3UPv+2XtX
z_aScm6|uX^c0Fv9&e=70Roch?{U^?zKKEM3>amJIa!=)(jmLYsySpVV3KmFOm8>W%
zEj8VKx9oPRt$U_=qm1>myr^w|PTVOz?=M=^@OxM3abJf6Jew07U#9<ldw+gT*7dsM
zd%j-#_KDp<b#vMAzQ5-{&9EcKr~ga%c;iON<vl;=aLqLcjLA9k_xpN-x3|xmc6Q#J
z{`H1!wUF=KUGHZ-pLaVzG4kArlbQz3Z8~Omch}e5oY`ae?6iKpIjHvjeqVm&g_v}k
zKOeF#uesU&?EC%6r@#E@>8ZKA{5+F!$%~}PlY<S}`{PfXnQ83{Y7eIQ=IosJ{KUkN
z%X@yx7}x#rFPph$W9DT~VX0r+W}0N?w&vzPJjAS~kkD57`E0J}r<&=DcifmUJ?>Tt
z6Lb2k{QX<+I=(VA%v@Id{JhWebMt2^y9ecNo4e`Md3~evcDoN=Sz&nCXZEuho0oQX
z_s+Dh-=BHu3G?N3cVj*u=68R)t5&UX3h(BIw{Nb7$D6K=+G?a5z0Jhm_Un~Y`+X*?
z1^4%<1n>V>{j5{HPSgL&=Q)~<^Xqnf*MGk|$#n}SZ|&|wr|wH0J$lUM!vU|$TVA%S
zX}ww>zs5Y*D)ZI#`tv^XVm99IHjY&Di%C6nIDK~R?MGf;XXNj<%>lW5rg3>#g<P`N
zJ)L(upQ~Tq@bGuq`FTfz?BDJEUN&>Vf|+T5e?2xkS$gcs%G<sP4}3nKHE-8@UAVhU
zb%vPkvl)Sl_t~c3REUn;^kl)xz~nYiQ$Mxp&!eO4z5xLzePXM-y1YztZ`UQU@kV9%
z&DZ<==FXu*NuPf_&h|Y!>zcmh=ga<qYAQ=owv{C&9^E$o{r>;=drGVS#7#X8YQp)>
z_V@YzZvO1MyS@K!&&^&Petbrsti9>kS+yC@&fm}XbX>|XjhA)9B+Foie2L=qp5E5q
zt7l9OPKc|k-2CzT{Jdp88_%kL>y`GO!N!|5dv@Nh^Q`U<i;B6=9_C+frl`0%=hw==
zKcAb=I&fensDUnC6Re@7Wv0J(%SlkDLB4j&?KI0C!?bgA?)&sg8J~G`bE3Fx<;m09
zCjY<JzXmr}FZ&0YolW-fyvW5dBk|dppKmAS&+6>F`E1+medeXF_9U0R_1aLWm+WOH
z18U6j+irQa=l(-`Z7nUc%gf&z{QGzL?Cku!&97&lKGv)5b9Pq#Z0q-bKI%{BvQoCR
zJbtJCKUeVfce~TRW@UE;hlTBvwEkv&dBw%wsiy=aXC_#c{<>1~=Eus;PS4Gbhfa&j
z#u|BDUw1cVb6)IE`z3QMCMM?XOkKG$^mXp$l9g}o|IzYtbevfE^{VbNw_Zt5QZk%5
zb6e!JRVHC;I?VP~pEn10s4Aa_&t7-)SGYz)YO*V1$!p68zn=dp$yMhs|2@BK%_i^D
zCob*rw-5C=TlMSukz_BQGuPU9)xX>=cQ;Ku<fW?qJmcS=*Cs_N#<O$w*ZqC9>-W2B
zQQP0`kgF+}TK3i}prmBiqQ#d@il42YWl^~G)2FU2Nk@HOU0J!!*U012)$r@r4>a<A
z`E)w^%f0G}UVi5S{rnd8$@yNroj?7FMV*cF>1n;2etI6cy`4Yw|36+(Q^F+mRGFx_
zHzVWKDRbtm7FIU`^~XWus9v5YuWm|Rd}ZU}xBK+dOJ0YC%UWN%#;u=oX-(vQEsGn`
zjEq;GypQ)iHs#Exx%U6d@78<{iY;{Au<vJDi<H@##LqF4uB-@baO=-o$jV)JeTiqb
zsKA4z9UW57bvOfKa!l&~y$5y8bMMQoU+V3i_2k5|>08fuS6*EoAN%-N?8>Ry$zS^G
z*G$^Id-W`H{we+Ef2M1lIH`GMP2~Pp&t^|wm3UYxYEQ+CsI8mM&&>IE=I~)(^LsaZ
zuCA`m`tw8d)^792ySv*@o_~KSJ))!k{55a=+)K6J*IuywzUAt1`S{fb9B#{1het6o
zUOjitO3uD+XWehzz}(x{cD+%}0F5%0zAEdL{k?Zr$;#F1_sgv_%gwr_w8?kJu3anA
z&l~hgUUmXalYoZ#8yNJrW`}$0mHl|Ep=A`c<;8+`dx~f7`|+r}SN^_R@pHbg?RllA
zw=4;Cjogwk5wy)^W3u~cqY$^~vbW)BVSQ2N`Acq@=2n}{JG4k??cF`6Ez=ppr`(v#
zDP{0MYU{fTk>~BcZL<4U(H|4zHBIy7jg8yfdNl5T5}Ka;`kDo3`b*aO(bO3;7H6;P
zyl`P*@0De~zPtAZii=Cv{(Q;^9oP&C3u|1rb6F!BZ`O)NX6X}m@9ta8ryDP~c4hGP
z?Ca}TJVAln#*?|E`dw!7Wv3d$V;<dNvKMCO=Y^-FH0{}Q=jo%MAfc)+D^`QXAoJsI
zi#_p<+-DQzZ@V>a|39hq({!6bgOq);r!OpY*5u;(a_O>v`PJO*Teti^|M5I%iUc&+
zbZhHzlZpc8*wWCqn_El2zKU2ICAwHI_EpBIDR!?eC|<d=rhdwlDU03Z|3=2wmO3=E
zxn|tip?!5-tZr-DuM>w4`?m8f&3J!LrS|vR#M-}K6Jx7$TjJ_=PLJABa3^@Ps_N4h
zKcAbwdffjVG*q?g|G%<VcXpmrjW7Q8-v64r{M(D{@_&}a?S1vKRlI6N?eC~>+_}o2
zQTvJR*EGzxdz`nq?3;XS%LY$DZ{M?*_f%GcvO#6_?$;ZSTV<b_A@+REwhLa#$9e+i
z+trrbul*h=yEJI#zmG{rRaIV3lm2x(SImHQgUr7O2J!k|`>qxSbc%?Hz5ehpWao|(
z56|tLHEY)LUTJ>~Gc)Ih53hozYNEDqOq)HsbTOBB(Ib~-`+g+tU$pr0l*z#>4joD=
zeJ{66(OF8%=FY$8_IhiBmu~`PmS2y$|5}x3xMpTn7L}F;227Y9wT&lizTH>Tx|-<S
z^W%5f_{}+SMLIv{>hyTI3A1N+uiL$Dqm=2Yg%bqwckbM&rK#y&SUB_7$Kx8Z*3%Y(
zhAiFXUS`}pv1YA=GH5<Pf6s=%)>gOgcP_gnAKMZz*Xn8Xj$JEGWW2qV46^#yr_=YZ
zZcexLopZynncaNNf+wQwOc7>bA`Z)A*p?ldIVoSGz*5RYr?R<x%l)}o_w-)f{(q-b
z_cJ%Q%I*1c9&ci4t$1~?GgrT2_TpOq|0~=Uw7;8uA?mxY#?9WSfPf`$-Y8vNQTVRC
z!2O@pKOK!D!T;;lE|2?H&JQXdOjjqDe#uz1Ew48?aAIIV$8;yBJzr0)w!OOC-?p-9
znoLp1%zei$NmbRhw8e-oe0n<h%hM+2s<&HpUtL%@ZQago3)%R1!WX+Owchji$48&F
z@#RjSVd_^`H-7s3`AX?^(@WRhZr4&;^n|%jx$b{gS9fSY#ES_xWg<6j{C{gw4?|oV
zXqn=1`FfjbOIzb;?tOoP92K{Q7@M3ql)}Ie@&3X-kDu&pnp^y8S1%5+T5J9F0&{t9
zD$4~yQ8BT3wyASeWbNyGRxY1BW$MIr2NHhEWKR*P50ZSTnRVlf*Y2G2BI4Q4r)_<8
z;c3>+9k-rKOlIC)zQXTs+b8}F=ht04vG#RHM97M1xmG7{U;noI?x)X1TkVTx-zwAl
zopfjV>j(GZLs$FNva;MvpB{Z@qlT!c=&HDu+P>yqt1aQnCku&)-HX_I_)W3Q(|fVe
zA{U=<{rq(^z5Me^;f<%xpAM{8{H*L|Tv*z!Mf~rtPkp=VMr!qPzay_)-Uza`UfFc}
z_3e)@oQsN!!{`3`c5~{iDl1RU!sA!ooa&xmuwapEUhH!1TV<2dO>g@vojQ3cq$p@l
zkiWX-jx^cX`TmnG1^a8ii<mNN`@Rp7d$eZh-WTqj>&__2sM8Kw8sy$D2U;J(C*Qm2
zwAu5T9}BOok6zyY{M^>l--?QhL$y^RI6Y5(`n2i1&XKy>-x;5tEH_C=I65!#QPQic
zYZrg{QnL2`4$s_MTQ>gumXw@yWp8x2ti5FV=iIr5Pi|$KK5S$!x%>6{?bPc3bx%{5
zE?f3;>-G5Ur@y`1^O#RJZjZ-#+y71fzMfcm{#0<_x~%(t@6Xo7&$XKVuIAQL)6!ES
zM~@xLxb;P{?B=~~Yokl=?|r=W@%7lUoA<7027kG;`TUDx((X6ke$Bn~xL;dgLEF4J
zf2PE4`+oP*(yHfgw|_mnDYfk8ypT`7wiRAZYc<bE_?-Lq+wJ^UH}}rovuDrL2~$!&
zzxBLyN>uyHDQ*4iue0XA-DDfRU%e`PwOYCK`csEE5?BlV=Kn4)EDS7-m*1W9IlsK;
z@>%oVO}D@OsoAr&{(oI73+t`aOlHrhEd>jmoSdFyFJJ%h%=M?Q-=<D~pS^jRFK83t
z?!P>$FF&8R4-N>J@aN5zv-P%rHgt7&zx`%9ukzrUXD<`C=l=V0*?(2=^1i!v5`P~b
zWDf}lNZ7u9ef9Qrzg{k%|7P3Xta+;5k9X|eeKU9VdE4JTF|o04x9xqsUV4?>-Q738
z=GXuJ_O`2|V?z7!rPJkBaqPRNTF<Sgx9Rrvin9k8UtQQ2JGIV#izruus<42-f`$f$
z-MQzF9(C1?+OpyHH<gu*vUV$@P98q&>^u8bey4&b7ytJ6pNte0L$k}Cx0>W++?Sl;
z==g1}?z^W?Q@^jjcrWYfruUzW>+0%0ect^3O<wi>Yd2=EU%$Sl_O$uwUqulg=VfU3
zZ7dLAU|@LDCU~GI<JOjy&(6=+&(F_ay?B9)-LDtQPoF>6R#H0jN<(9DyIhsW;dcJ;
z+uOwB#Mt`sZ)`~H>gZVUshVNcrj8Ddy&n#7bMf(Qv*Pk<^i%-t)_8PAMF2E|j(30K
zv_{RvGiFFEU9x0F>FaAn#n%6~=(4i1-r8Tkzp1%dR7@<*(P@gCqhq6yk<q#66mxs~
z_?tIxKEJ!a>gy}<Kb420I5|02MQ(n^8ve}R&o9i!rzdJ#PUiN_WeeT}1qYwsy)J5N
zmd^H2&L_{Fy=s@Q3;6r%>(!OP>Z>0=&^KVJm<d{g{ozBw){KizAiur6we{<b<o>zE
z^WWayuC1d3+EQ_OYIxkrMrL*`Tid&fj_jDS{a%&#_4o&Wc6@$zHaH>SLFNClx0}va
z1_oB`E_)mF_SV*^GiO$w`+7{m_RojIpyjnUHYSUTh%E89`*~#61dXYS7A@lbclYm4
zQ?b71r}g(wS-*b0Tff{|z1UqE1_l9vfq`Mi52*$)=ue(Kdv;vqQ_<9v6wsnn&~}UH
z{Jl$UtG~_Jd;V_u{k8Rf9?N%ibp<&&H5nNjgBIs<2R}YPO*eYkh7AV3vrJwt`kr}n
z)6$}%qH{m5FLY+NUUp>ZlI6=+SAKp5+Th${`26m^w6juY=URue^T}LzzyJR_`T9SB
zkB|3<CnYUn%`CJu%ehf-?*82^nU~k}wd^nWez$ye^!7Y04UK@ZvTZ$vQr2Z_u5K*g
z6ghA@WOJJD-Ll)cMdkW8tMBcrtv1cP<Z{3E`&^Zm4-Pip+FQLHw6fcC((>iY-|hMA
zryI59#HKSA@&Et*-CF)WZturq(&BsjSFc{ZXV0E<Kf`bO|BIa(vOX?0dRxxLb91fr
zD}Enp<u1KjdVQ|#<|9|b<JTVRm41CYfB)8WpDB&Ymp`|xFHeule>mgX`uO#0*64uN
z5C)yBT#~=*rP|vY8xKE9*&*_8)v1?9I)$w&J}kJkB~#fG6mkv@4Ngu@=k6^pe0;2{
zvvZ@ClHP&Chn*Q289#mexbsErqsNay3k!e#{=GW+c;Bo0`|VjTH1623LqkEq;orZ1
z;(Khhw7l-_F1LTa>sYU}wwc*AxsL&S@ArJ}J9PN4sG#6NL1niUZoN`r?uS%!?(d78
zbY)%a?#<Uh8%^Zvek=@~7{DcRpu3~H+d6&80#LNv-u~Y5`^od?uY=b0)&2dI`QgFA
zNnU(z|35cAtE;O!b>>V+UEMw#Tg#{OY|qX#c4uW}ourbVpMSUTxa`uZm}WL!lcXaY
zJ9q4O@!{d&s;|v)9*-CpSdW9w1-KesdYIQd<KCXiZ9U!G5&LR(_Q}~+efzW`aPhgH
z4W)*iot@8pWj=iV99&dX)S7<e>CMgQ{nysV*MBSe{_gJ8WxmoockIY`b7LcDSC)~H
zkxA*R5Z`$=k<r_70{{N{s_WC^-Pze``Tp?7nVqE{KYrxm<=v_z_K%76gOZT2@YaNb
zO`E5)^GcQYG3sb(U6L)ovvA53k+pGqf4$MKPe=f-?XO(-=1opzWo6($oec#Kot{2>
z=B4%X=9Fy=d@>dR%<OzN)s=sKd<0Fu$5p*lZEbJAt)i`$^Y_=+Ur(pUpNo5Ue}DZ-
zt^@~%hEJb9o!hCWuKs+Ha@&Ua&FuX1KL3)Eky&Gwd+Ws2tD*Dj|NXrAnwy&&w7IbM
z%SHF9Z#UD|c60@;h~53I^7`DFKO|&ia^72LsB%4U-I96P&Hn$N&#d{UPoBJ}yZz3h
z%gg;=Kc8P8=HPJP=IvKkS1;eP#UwQ~_2l*I;Xx<!9&!I|Jn(IrZgiO9`OB+9wLSmO
zX65@``LI>|)R!Hgom5XwPJSL!{^v*G*Z24LD<v(IaqE*=IZ@gD-_yT$?%ut+r?Pmi
zRp}|dl>uREqqa^mbUXfU|K8u6t@izoE&fH-M`gKqJ!zRFWyzuFsVC!eIY#udRZp`B
z`&QFaZhYI8%)R{2jIa9Eq-Tfbn9TG!BqQ_0KgH{h%%9yI$NtqFk$V!o`P=u+x1N39
zT05_Q*5T*1RkHDCpP&E!*!}hVTYvx7E?vI7xbCy;W1$n$bLY=ry>)A-q@-k2OpK3K
z{iWbS9X-8kckawF<z{Ox+I{!FmDa!J2%Tl^?d;jM*4C@%%#pF2>n9!jP&Y<zx|o>Q
zn&*j+KJM7IZQGNgojHDO`j!?J7oI*{x^>@<9RVsrfwi@Jdslv#)z`<DnwECz{rBk2
z2?i^=y11l+ADV`IHs@+}>N=X_r6QD-k+I>~&Ye4>;^M-hqGqY7t3Unx)5P9>{pHKS
zbLY<06yUfqL#kf9*Ui+_bm`&4&U5F?Iq~@8ij5mDR*9u0Bsd&DetgyH)tAqn?Y(yW
zx~Z|Ta{J-L;v$>f`}T#Emv8@?P@bN?T!ycG>(&=#yG?Cv*Up+H6&fC{E!3Hjkl>J-
znp$@3Sh$X^Ze~G2z}Br>wRChsRD=S(y}S3st-pKmL)XHEioQNR8Zvy^6FoF0dT7Y-
z-InE!|9H1wc)#sGlON5S_CK$=wZE{cYSrGod&NJWIpbq$Y8v^vxtV$G+O?ovmAbmR
zcao~p&z(QNb@%SsCfXVr0ja4=mn_fyH+8D0tgP(GhXpHEuIzMv@&3%;zqOZKnO?q}
zd+yn@wCvjQ^5q#Os}?U-4h;?cSlaZz@$6aO-2D94-@b+UE&qJfH*Zh;L=TtEn>U|2
ze}4M;=fRnoEALMHz@KMdd+mk({$K`11_qyxF$|WV6-5c)m30k?pao_OZQ#9%5^bPW
zo=6fCnCkY&ySlpS*U9xCf0w~<V7dc?f@oD$)s<`4($<!jm0h`if4&Jb!|nhEMg`VW
zr%#8*#p!wO+O;bvKY#t6xb?q&{mSuUW5{7-cJQ*bvs<-#wKre8v%Fo+25UYBk4N$j
z3?3^tZZurGZe3P#vh&TGH_MJQGJw|addv*aSn}~>VXKqk)G1SL$g(r&fDGX}^0=_H
zv^2A%B;@Vew`Io}8&pIb7(5y$P85udjnx$3P_bnW4h~K(H(^NNmS6}<tf+|CyLYet
zv&hIuvn7lTDPYy7PI>KCW;h_ek(Gym0m-)vxPpOp5;J%_e|^53zPp%#fkENuJnQ&2
nmA`*p%WrFAWMDY3{j+%2vyJjGE1BCsXR3I*`njxgN@xNA%L7}<

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/airy_bi.svg b/doc/sf_and_dist/graphs/airy_bi.svg
new file mode 100644
index 000000000..079840f9c
--- /dev/null
+++ b/doc/sf_and_dist/graphs/airy_bi.svg
@@ -0,0 +1,58 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="76.8" y="59" width="496.2" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="75.8" y="58" width="498.2" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="500.5" y1="58" x2="500.5" y2="346"/><line x1="75.8" y1="58" x2="75.8" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="70.8" y1="332.3" x2="574" y2="332.3"/><line x1="70.8" y1="341" x2="574" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M73.8,308.4 L75.8,308.4 M73.8,284.4 L75.8,284.4 M73.8,260.5 L75.8,260.5 M73.8,212.6 L75.8,212.6 M73.8,188.7 L75.8,188.7 M73.8,164.8 L75.8,164.8 M73.8,116.9 L75.8,116.9 M73.8,92.98 L75.8,92.98 M73.8,69.05 L75.8,69.05 M73.8,332.3 L75.8,332.3 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M527.1,341 L527.1,343 M553.6,341 L553.6,343 M474,341 L474,343 M447.4,341 L447.4,343 M420.9,341 L420.9,343 M367.8,341 L367.8,343 M341.3,341 L341.3,343 M314.7,341 L314.7,343 M261.6,341 L261.6,343 M235.1,341 L235.1,343 M208.5,341 L208.5,343 M155.4,341 L155.4,343 M128.9,341 L128.9,343 M102.3,341 L102.3,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M70.8,332.3 L75.8,332.3 M70.8,236.6 L75.8,236.6 M70.8,140.8 L75.8,140.8 M70.8,332.3 L75.8,332.3 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M500.5,341 L500.5,346 M500.5,341 L500.5,346 M394.3,341 L394.3,346 M288.2,341 L288.2,346 M182,341 L182,346 M75.8,341 L75.8,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="500.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="500.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="394.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="288.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text>
+<text x="182" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-15</text>
+<text x="75.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-20</text></g>
+<g id="yTicksValues">
+<text x="64.8" y="334.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="239" text-anchor="end" font-size="12" font-family="Verdana">5</text>
+<text x="64.8" y="143.2" text-anchor="end" font-size="12" font-family="Verdana">10</text>
+<text x="64.8" y="334.7" text-anchor="end" font-size="12" font-family="Verdana">0</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">airy_bi(z)</text></g>
+<g id="xLabel">
+<text x="324.9" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">z</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,336.1 L78.24,337.3 L80.68,337.2 L83.13,335.8 L85.57,333.6 L88.01,331 L90.45,328.7 L92.9,327.4 L95.34,327.2 L97.78,328.3 L100.2,330.4 L102.7,333 L105.1,335.4 L107.5,337 L110,337.5 L112.4,336.8 L114.9,335 L117.3,332.6 L119.8,330.1 L122.2,328.1 L124.6,327.1 L127.1,327.3 L129.5,328.6 L132,330.8 L134.4,333.3 L136.9,335.6 L139.3,337.1 L141.7,337.6 L144.2,336.9 L146.6,335.2 L149.1,332.9 L151.5,330.4 L153.9,328.4 L156.4,327.1 L158.8,327 L161.3,327.9 L163.7,329.8 L166.2,332.2 L168.6,334.6 L171,336.5 L173.5,337.6 L175.9,337.6 L178.4,336.6 L180.8,334.7 L183.3,332.4 L185.7,330 L188.1,328.1 L190.6,326.9 L193,326.8 L195.5,327.8 L197.9,329.5 L200.3,331.8 L202.8,334.2 L205.2,336.2 L207.7,337.5 L210.1,337.9 L212.6,337.3 L215,335.8 L217.4,333.6 L219.9,331.3 L222.3,329.1 L224.8,327.5 L227.2,326.7 L229.7,326.8 L232.1,327.8 L234.5,329.6 L237,331.8 L239.4,334.1 L241.9,336.1 L244.3,337.5 L246.8,338.1 L249.2,337.8 L251.6,336.6 L254.1,334.8 L256.5,332.5 L259,330.3 L261.4,328.4 L263.8,327 L266.3,326.4 L268.7,326.6 L271.2,327.7 L273.6,329.4 L276.1,331.5 L278.5,333.7 L280.9,335.8 L283.4,337.3 L285.8,338.2 L288.3,338.3 L290.7,337.6 L293.2,336.2 L295.6,334.4 L298,332.2 L300.5,330.1 L302.9,328.2 L305.4,326.9 L307.8,326.1 L310.2,326.2 L312.7,326.9 L315.1,328.2 L317.6,330.1 L320,332.1 L322.5,334.2 L324.9,336.1 L327.3,337.6 L329.8,338.5 L332.2,338.7 L334.7,338.3 L337.1,337.3 L339.6,335.7 L342,333.8 L344.4,331.8 L346.9,329.8 L349.3,328.1 L351.8,326.7 L354.2,325.9 L356.6,325.6 L359.1,325.9 L361.5,326.8 L364,328.2 L366.4,329.9 L368.9,331.8 L371.3,333.7 L373.7,335.6 L376.2,337.1 L378.6,338.3 L381.1,339.1 L383.5,339.3 L386,339.1 L388.4,338.3 L390.8,337.2 L393.3,335.7 L395.7,333.9 L398.2,332.1 L400.6,330.3 L403,328.6 L405.5,327.1 L407.9,326 L410.4,325.2 L412.8,324.7 L415.3,324.8 L417.7,325.2 L420.1,325.9 L422.6,327 L425,328.3 L427.5,329.9 L429.9,331.5 L432.4,333.2 L434.8,334.8 L437.2,336.3 L439.7,337.7 L442.1,338.9 L444.6,339.8 L447,340.5 L449.4,340.9 L451.9,341 L454.3,340.9 L456.8,340.5 L459.2,339.9 L461.7,339.1 L464.1,338.1 L466.5,337 L469,335.8 L471.4,334.5 L473.9,333.2 L476.3,331.9 L478.8,330.6 L481.2,329.3 L483.6,328 L486.1,326.8 L488.5,325.6 L491,324.5 L493.4,323.5 L495.9,322.4 L498.3,321.4 L500.7,320.4 L503.2,319.4 L505.6,318.4 L508.1,317.4 L510.5,316.2 L512.9,315 L515.4,313.7 L517.8,312.1 L520.3,310.4 L522.7,308.3 L525.2,306 L527.6,303.2 L530,300 L532.5,296.1 L534.9,291.6 L537.4,286.1 L539.8,279.6 L542.3,271.8 L544.7,262.4 L547.1,251.1 L549.6,237.5 L552,220.9 L554.5,200.7 L556.9,176.1 L559.3,146 L561.8,109.1 L564.2,63.55 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Bi</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/airy_bip.png b/doc/sf_and_dist/graphs/airy_bip.png
new file mode 100644
index 0000000000000000000000000000000000000000..3c029e582505936782b9fde88b2f4f7cabf3b50c
GIT binary patch
literal 22406
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q$_k(K!)za_H@#Onq2=iGrm2M^%3Dapm9uNgrLJY$^tNpa
zSs9kS{K~%f-Z@uS*_J7K2{>L*n;5Dzv3Bm~zZ3N<XM1_585gJRtiL|>b(L}PxtY-w
zufN$muk1_t<)6(eASfs}@!AFEhL??p6H_u2%EXkEl$3%N+}Ts}XHQjlA)|?rNrNG`
z0!Ufd1wm^DK|w)5O>v08v_wV~B_*XxMmh~HE-o%nZLAYIIyyW~Z(tA-6co&q6mtL>
zrhAyl!^OpANooW`XGcfJ79RR(UaVfmprjP~?e+ToO18GLd#k^@tqxmzq|ez!MO>%B
zWr^XZ&!0bjyPZG1(%0RcT}@5Rz}(z@bJ|&hk{1_>x?>z182skhbRIb1;4|ND@0YJr
zwZoN^l$dy>%~BXulzI;`dALY9YfV*BQCV{6JHNbL&-}VyoUgB~J?t)D8}e-Lk|ioG
zuC9uvrd!Xv-kNoliQ&q+*yw+aogFTRsu?;xl%GC%;vm4{u{0<pJ^k^+!|gLnGKH1|
zX)-Y}efaeBw9)bPQCqnL1qFY6I<0?t&p9R!msuUG6FN+0xhOSm+-MjR8@sXQXVHxt
zHypI4KKk|bb!uO6L4m_$HQ#{ceshi1M@L37{)iV;QM$we@@i;FX(=Ov?`$*O&%d_c
zuj7u6j?THgZS9%YGK?xpzDGa~%9gRKkti%I{P69Y+udEIr}s>sH?Qx=5to$o^y!s%
zuU{7z>SX!#>({9sFP9|&ATuYXot+hGb!+;}nVlUS9CNJ8`Iy;w4y=patyMc$&bDfS
zd%s*)m#2#gmzaanC68_~U9In5C#(A>Jv!1Eu_=X9M@MJMoURTJ(+vzl6Wy%p|Jm^H
z@Gywv^G}{Uxw)f*<Ik_x>u>BRRL;A%r&HQI&%wX{zod%N+r$4q2~Kp&y1&o1r>E!C
zo@a00_6jPy9XNcLd3*l-W7~3X8>F3)m?$J9*xA0iq0?jal{JyVcXyYwGqkj|b<Jt(
z@Q?wyz0_-2o3F30tDlpL3LnUQS~F+Pw5a`M!f@d7<=`hKE-sG}K#@Fs;>5-kD>UBR
z+{}J=clq(f?)?uQK5VqB{na7c+u<P+!{X#3b@IlI9f!W}Dtp@{YhAYIn}m{*?=f)N
zaCc{q-BnWgwA9wt_QtJSi}LR7`tb2%V}Jj7?c*jnHw0pLl{D_%yVq!ukYHyQC~n&t
z8yTCLn^UdI54CX4Fi32wVHOlzsd0~aAahV@SVTn2mFbd6#}$;6lz0;o^SGRuYnRrD
zaVMA_QC*twa#!qytC!p7?JKG~+|khy5*nAsS5o@*NBN?jwy&StqJzaDYX9!5=aw?f
z?=^dSU&xwEP;lakI_oXMUt^>euMH31xOm0XMT?X;y#D!!IanGPnH<=oDc>pE+|l6?
z((mlQF#EdSk0-+a=0=E~HfL9~({x=q|D>w|o??f!qtDMhEUfW{;i;pL0*FD`UGDhG
z;J~Eg8qflaDJAXM;WIv_-(5f%T1hFWp{J*2#%$>h*~KxCGL37(%*X|slpF4FM7j0L
z+aFtXHGASWrN}oLpc1XAYk7ku(~3YYZtjWm{s{%G41tOp8FO2(uF0HblG${#_}Rf#
z+qT{a1eJ_OQ_{s9v_wP7xMo0#%5z4>+zZyPXJ%%O-MDy4H&igB@|QR$@hK@y+TFu*
zHI{)1Qlg%mtCi2h3uVhLZvYpkJ|9I4+#w}v8<O-~EqgXTxFJ0?&?Mw*!RiBYdMb?G
z!Q0bz>g36Tn`cOfh>3N`wt`}iXFkiKh3jH=HpT6`D=7cDAL{xKo(fW@Zr_&vF6VM+
zqoeZ1#R7tY6T2RY7=UVrX%8nmbb!nE?Tw1yT44^88Zxca#E_CMUcfa26cW)XsiF=7
z2L!=2MDE0yGx?R3ZC|`xnRhnmZpu}Y(pMoS+1Gf|($Zes+iM-RCL-|J-$RF-eCAjP
z^6~L)*uLG}!GWQusK~|3+r`CYmebYu|Cvp8FsP}hBwSqNx}*NT-LZc8{`LF+NiFxE
zuUA|D?#@n&@^><z(){!D^U6v}Oq139#S9HW)l}0NpR4=+^D}%o!nZ)<_V#@JzxVz8
z{45F{Fqq}v<B^w_XE-oTH+n<CLno8`dom7%if``kw+~wv!^zBi^`Eb@l9JNZsWWHt
z7Z>+2tZM1#;E0HfWMnWhHWm~XZZ^xkHD%xZRiWA`DJcqOW?^eOK!MNLwY(v;+Q3tr
z>%qF%-2#%5ot~4`7#SWtdc?r6Y}vA<$0H&l7#M_vg{R7cDpV7<k0Kkg`Wdp`h!k`d
zKR@^IaliesX}ZxDRs<?DG)$Z*$gp6=iWOgW96IF0(6De}V(ax^zu)iw_~GH<OYbKK
zU79d??$VAME-o%hmVxbM30Tbi;N#=t58uD<&%M3v;Q90Gzm!^ATYIPoEm^kg(8-gW
z3=`(e;bGXYZQHsJRn_0$9Sx7K4Si<H+}y>j3<|LMJv@3$f@gnyef{z4_4vmJ8kt{Q
zTN^#|`<Jg@AHICq8NA%@;Mudh3<VDlv07MLAHH{Q-=XYlt3tVZrOoyJ?pv^-Blwt$
zi%W=G+Ok*q%!?<oemL07&cVUauztOMpNwUbvU}f@edgKMbgrxl<qlr%cXWnf@`U;G
z`D<%ybz*i1e13Me*+psPhh53X`;Ok&nC!j3zt6j=KcBz#Ulb^1?Jba&m<THKH>aQ1
z`)(T>8_RIuKqGTvUS8kfcK*dHR&Yq0<v8rG`#VK)az{spNr0Q1T~4m={h9?GCYu;;
z-MH~!_xpX-j|=zh+xOw?*U%bJnRiL*Xz+n)NyjU6*WO@j1KARJB@vc~`+lehK-xL#
zjiBaKretY_5C^1@BeU}GWCuvQ=ZS~xJeEV?l1Rn<)dv*;NbAT_Q%h*V<lqyU2_Q4T
zIf22z^eG3V#dYG0PD5v>T}g>bl6$3YZ;i+tqa#O-BphF7d&0wC7*vP~uH-1)@t^+z
z$AU9)dny{U!}XN))uSQhkdl#6NIkbi18YE9US3|r&MMig+c&x)S-iz62VRu;R#n;Q
z=<pov`{)KK^@=`yN|npH0x3Q&No8j4+^_{wLV`Gz5Jk6IAjQ>b5pf6QjmdiiAzq&I
zK@Oa$bq_<lgp>aKNtJtn+hnh$Cr+PkR^Ui-S5#6`5}hz{V*etg#{Q<uDeC_7T2^ls
zUNqlE1me?%En946%zEYQ@Bj7n)K}^ufwom&4lG`Nv7jhZr%VLYZe@IB^p|@B!zmwk
zclNfnwh108P-7S9MIT^*xVvZ}4mPMg2WqEQ@Ph+?+Cy7tvo`nuq@KY+tLf_Un`S|Z
z<xJi_NaJ_rbp1#M)3}HT2{jfr1xrIeaFnQQI&+3eM9ga^SH$JW$jF7x$NdaU%ml&S
z>wNR{w9SkeFP!7!ZC6e8T7KsAY3Gs>lf1jTTGjpMDOg)azwuZqBP;vx|3Qrz(GgwX
zcyw9j7kz-CVcreKf7<5e;?m}ME&%}oda=7&nwpv}eOD3UymR;N#r5&_J@WQ)VPRoP
zYN|>~N?ObOxE&Zor5SB1J}AtYJJ+!GSBZs%MZ)uQb9YpJR(tgLapCuOu`;$*BC^(H
zNA&mqY5Mi`b@IzgOOxC|MS9R~rWHoY4XeY}9$Ml#SwKRfL%#lxpqQ9g>b>n-x4L$V
z>0a2LAFmU&g~NNA&O!70HO=k(@=0fBnJO&>YhQo-0Hc-(lZ2>fYx42F#HXjGuAj31
z|E25KkAHc2x$y6=(k086YilYB3JM1Ptl(eJv+w`EY6+>Zx9ry!xpL>++Y{*ss`)y!
z-0v=H2u)-8aQ~^kv9a*^`S$wXcl`KKac5uc?mM4Bb<vRnOd9OF%ip&(H#67${dzt8
zo^{z92{qqYAuqFStH1Gx>&MkR{d(erhm2j#kE!~hx3WN)`-*c^)Vf<X>=FSBH6Q%n
zv}MbYDVo6rkB{-LiQ6mX<`%kpqmjM6Jg7DB<>lptix)R<zgM;T%x`vnxg-4ce;U%x
z&YD_z_wr?7HMKi;W_EORX!UnHJXzv7S#3wvSFLmN?fcKowN|#W+U50}os~85$A^a;
zyu52a%-EKD`_Zkf*{S>9ym_-qdM>ysUEc8Y#M!gF3l}b25xd*$&fU9(&(6&Bns1$R
z!{E-oTIt5dMlK(4)3A;;Aa!|zcSL05!+!gJ2i8PxzOXu6zoM$j$=%&<@7Hf{Z@;*)
zQCUY<_u|H6cThEInssHu>8+g|9Uj#M(h{r}E?zvyZ~upZpP#=+%9Lwu^!9b%O!w~H
z8@Ru&7G&tn&FK+43KY-Hv+drTe*TmqxaJft-OV1L%AN54-`|TXgO`WL)xY2S{lT+m
zZ98`C$f|E^Z)dl$vGLkpUS8fld$zQYuyA5>a_~FL+2;AjK0Q6{z5l$vhD*&E<1IP2
z_uZ-lm8!O!OcQ3!;?~v{JCL<;+qSl?TT6Gox3soCeDh}HyZM<pIXny+Iy!4U%s6ty
zrKPoXYUSAj4z+F7AYc58+jpipL~B8s?^n$Rt<4-MFE1^v`1Hhc>N!tu@55(i8mIo+
zlX`mE)VjE`GPAVv^Lov4Zyh*zaN(h1HeRU~=XSoSb!%_$U@d*~>eQE?pvqD*D5xkQ
zGm|AYw(~}ymTxLoLQs&9RmqD6S?jWpS3e#+NZ68pf8Uv4$A7tRZ*ASMWy_I2KR<sw
zE?<A((j}q!wcjFVevXZe4cwgO3ktuFkB{HjUH(4XeskbrHwl9ThnL~!<K7=Qa%Ih@
z{T`rJl7*(G<%-zb5pN_y7a0W~0M&By=E=GB%k_$Chb3HD5%}Wzdiht^)^c|)*%7F&
zuKxJS%HSK@a;5#|STqVMyG{AMMSwxVJWu9WuXOms=dyM+5|NRS9lgD-XJ?rPF87md
z{j&=c!kbmqpDzg0{W|j>Ye)u5KzO+L{rdm5@9yvKSM#0q;Pv|bZIdSp_w@7x?60ex
zF>~fZzqwWtwpAu2rKN>GKc(i}-zWR**)ya1Wh+-|#>B=({sWnrrm4AeMQFEj!_`YG
z0+n-aZ{uZUW#!=Ib@lP#2?`2INK9m`uCBIQ)eCA`dU<*AaWB~O;`Qspr%!Xo#l=Ai
z=v4uQj88;1+_9<qBT@bBjb^OGq?t22A3R7{vSdleoSu%3jujDJUV2&A!`9#QoT}Rp
zU-wg0$~=#!zP?^3Vgmz1LP|=@fddXYaeE@3lz>X>qdPcU{6K+|dU{&o@jh9L+FvCv
zUsqLCefa+U_{quYu0HNAE-qi}Usdog@De-l;6Xw~b#?NM4T%P(rn;ZwUSC@)C@icT
zWTd2|v}jWW|AIL$UcEYW>C&b<-{;xa^F>ETtEz)4Y_0iLdCZF^v2I8{-e*zuMPt&W
zNvHPAn>@KWzV0WhtW}ACrX;8si>wjqnDgb`U1`t|#A3JJ2d`guPnja(Gv7|u(b3Vv
z&+l0N{=aHvE+8XQ(!~|jmrqb`__V41e_hS@yX75ST~2Xva-hbM-(0JQ@9ys2uzkC@
zwH#<HCMc*VF>4jSvvcgm#UY(ueGE)TzcbeT`}zFGpU>xy_64mgets_T#D#??PMvZ)
zz3uJMK4%vf7o~vXq6Zqd`WaU3`u6sA^8H5V4TS~ZKAB+Wk_yI-s<jMkAv+k>MQ&z$
zzvnYwPj9c{M2}N7d;fmBopihz6!%hQP5bsWLiz<NuXZr71YFd7u($fVl7WGMeBBR4
zG5t6m;mMo&!ylR%fN~R8*L<c!Od8_h>*HL1e|x*J@^c!v`yd$F@txt+#O`kHqT=GC
zeU6|wiF)-zM8Lt7d%^tq^7Cw~+g@K^4{5ZlaDvDzZ+QFWjX~X?iXT6JF0B0gOn_zK
zncuq6+m0M+<#zP~#cN1Ux5JYc$9knBHY704nKLILFYn(eB>`=1?TM2>q4t+wyz#`v
zhlkrAK6udZ;X}cT*RQ)}+d-);W)FKn-<dOK64KL;e*zh$<s18+G2|qZMZp7yJ3EWn
zIXO8YNmeU7aiNHQ{Iiv*j3FmAAKbYUW0G-!;orZ1A3lDpd|K=7?%pF|=+u$|PK|MU
zPPFdZ$ETxn<^9S8tw@IVcXziRIpU(CruOLG-s<&x?k{v^2R8_XrtZ>XU<}#9&?jNo
z#M%$aGP8Esv9bhQWLm)|XIs^hsvV|e`gA8G=vj_(J6y?UHCW)pYG7w4XaE0?F{tCy
z)59ZUTeam-^6RUs+b=G5*EW;|r$QOVDa})+h^&d+%*M>d<KX1Pv@Pdm(8G;yZ*Ldh
z%dl(LuB2nvjSGL>VGS$>b?q#!eAQHF;1WF`rW>VTZod7?@9+2P<Bynte6)W0lqtPd
zrB^mHta@VCFkLV9Py-|Lgt>Ed!40uRMXD+(2d`ZVc_U#Ic#=s%TDp6&d;g&m9=7>w
zKtqOSk27hc%UYMUtXrpd=<wmAeNLbr!Mc`~oEtYbFr4aLyjXde-`uXBpPxfxKBlu%
zhH=Vj-`Qq~A0HjPvA5d1r>7_Gr`G$A1t8a)3JOqg_44YwCFU?SlJ!r1TwGklzM9I`
z_qT7})HLJ;d*0LYrh(C=;M30;n6;u9W}D@9E%Tk-1sY-KSP}DT4=4#UMLas#%)X=I
zqtc^Cj~+aDz@V?MZ<2p6=1l}B4L=nU+LVx-tW?G`b7cyn2n%ClV`IejJXsdUhK(By
zi;9XACVCj;-LY5`wUx`tN~`j>5~#PtSSrsLa#Cz-_4m9rvAe}CFY`V8_xJaSQ>V6`
zIN`A-Vk48ZS<Zn&t=vcZKoxnEj-laf)_{9?cXlwkySvx?|NA}T))q|_Ax<f?oDNQ5
zwS)@`9B=He-+x08RO@vYvIH>3#Ka_|rn1)7{tdq;ZIHkax2HnUY1O7pn>KxTQmDek
z^$8NZUdNbLFf_CCyXEBQ96EF;u2SE~Na)?WcS=jNUjO>~TH?`nIicjmP_<!uI9zJE
z7kKG0?JRvQ#>2~Nm~eo>B=63SGu7t#_gc1YHLd#kij^Vb=BA|@-&x9DU*k2;zu(-S
z&%d<ZOi)m;)BCPFL+B<3DG7-M#m~<@-S_<M+t_E-#>U2};4)4tG=^a(Z%<6=`+Kr?
zcbC^cF08DqG%zs<aRQZqi;^rYTTh%g5&l}xVd@_C4V(U1+k!_eGB`OSR|FmwaC6hL
z><iP(iUp5*O!2)tp9wld656>-pMeq5<5~slplo1R)p&Pz`Qyv}_O(yHVjV~D00sUl
zm%H<sc`^zZ_f&jTYU7b?>bLvFv2o+Z^?U5g-^GB&H`V>;9r^kBxuBq6<H^bD-4mvC
zbaY(lRMTM!y#Mud{(}b(8Xg{QclP(^kBp35zh{5yX)&Fc9Rg=(o3jVRaQy!MzJIEA
z_@M&_9BvkZV$ZjLE27oX+B*3_17pUeB`3Atr>3PTsj0E$-rAyByEb%n*ohM-G|IPt
z1_4&Ea4$H)#LS#(rLU*Q$B>ZqYyW*4Zf<S{hoq#Wug#zlm}8e(su@DlxFWQsf=0X3
z($X$mULCXM<>lq4zeKvZxiK^>TD0iWbuMmh#s^#br*(I9I7CE5y!?K0<;xSNe5PwM
z3knLZoWEs@&6DTi2XD>#&Tz`LqQW9-YgVgq`nd-uC#!RCaIE-nWBa`-ZgIVs2|qW#
zdGkhLqQ`_;v$)jN)fpU$ii{Wz+`6^v&}UFhwSM2PRcEr<*lNTK1qCN=>*(`qU%OWG
z%a<!vLZPKx3)ZgHeRh66zqq*gm9^30v(5AC-fq0QaQ%9Ie}DfuR;65dd3g*C+~Rr%
zZr+sq_U)VKy!7Pc;3^x2C*mSXYR@9KZUPlhzdE|S-1k<AB^_U3HdV8s^wpJvJ(9*=
z`^!s9*IxUYcYj~+g9iyQyUTblUc4BwEk`nHTMlP_em=v2D=UKy)6PgddH&ovK3<+%
zT<^%9%FhZDJ+$^bdvS5GVbzxxm)<XaJn6yX+l!+tK~Yuf;=cUw$xhaQg>p6(4c^oB
z6wS=UzJ2@l;ma47)nRM3O7r64<St#hbYWj@^_Kkma+#T#sb*Dj76l4t&Yms&@gY$}
zR5bB$8}Ezj>*p`3(*zYKj228Q5<o@B?lN5#$A*<FHH(Ui14BYs>g(%sZf)WG_3PJq
z+xwR<3(uQ3Z@ulY>(|Bi?c4XM$JfQhMM_6YOEz|wMVIX2TOptLj@ed!OE^2rbcS86
z707u#Jv>jIK7IJ(<711WCmj3!ev96yEF>s6QA}$dlbN`++t!sSj69s2jf)p6KRY+K
z`&h5Ev(iL|@Nn_HRbLOW%hxpQt^VF6I}y|a3HT^dz`HRyWVV->gSfbOL}cVt>$AV#
z?S8MMtnAzp0`kY%PoKLdOqj4#@H@k*6h;}F3WKEN<kLC3Vw8-Ggg`Zmq9~{w+&p6j
zPeg>op+kop-e_E1X4LHvwl=Eue%<f2U#gv*op~e-7(fF=#W4{P61&RYt^zmXmb^7d
z1=nsDZrqTVHf`F{`{nQM?7Z`MSINsJHQ!kp+G3#Eyx|ek3eIW<Can;L<2{nihRMf5
zUe4LGXU}!J-P1cdIy~YQEjCSO2~d5{xMt0NKYn4*6jqm-FXQS`@cdQKv`3l=U+*&u
zK*l>(O@VR)7FIJ{^$iITG0VN#_htG@NVU%@-0~<l!GdYU(@U2w6}(;_@Z|Y3$gru1
zj-n!W6T^+0GdpEn^&%KjpFDfkHg)y&h1+`fLaOV7ixyvg_#%U^)8&oIC&+Na7q(ej
z*cA?d$A!MQp|V+d7A#^l(AQrdbexrqP0NB4l*`j{nRr)ZFy7ggD{WQwrsMAJ^2G}l
zEI9Odng9HCN5B!XcAi}=XL`E##^e*dUSbFG?(SL`x3@~dG)v^w)z$5m#m^KJ6&)c}
zS}O}<#U~ZsUa6}h)?Ig2q%h{(*q~VU{$B5k7a1&UY)OBAeO(d0Ue2vYqA~mWx=vY8
zdt}Rr&FPX8JQ%90&)#4b2)M`;ap>ALvCU~`5840!(;U0I?BTh&)*n87a@t+?c0=y%
zZC>}aL4~Wz>f`;v7dI?idh87&$BGI@7KW7}UBc>q37?;x1r6A~dGqGMix(XmlaC*|
zcu`P0Y>j|5xc=O5;)IDw&I-%R`y05#4?I6V|MBwqbxqyf+`qoP?f&wm<jt+E+<}3C
z78M^97A;x?8jSe-{Cv0URM6O7#7T|?Y8QpA9V+|eY`YFNvx9QGvRluAA0HoITot<7
z==hCWx024yu@qo&Trvfen0b|ygD>vhzWIjX6E9Wn1^f2diRnZ%@Z0|pFwMGB@phw-
z@2m;xN=iyoKmRD4b*z_R)f15oJ9k>1n`_NpTU)zvamb1d8w6gy)K{G91*u87f;O@8
zyk`t)x^W`{G@#<<=9c8X^1{o@%P($Pshu>>4$|z_^vKC!V_{qo9bPQQ%)TOn@y(5m
z$|a?xf^u?tWmCAmzPidCxUqA^^$nenl;kL9@7LVjotDeUyds0Kq@?5ss7R~-R|9TU
zPZaC!@o`=3Hmmf%{DMWS1(%okM(n9DEPH>CS6O*+_`aH&nj?_r#)1mQj<mb~*;l;K
zO3>HW*NNY^=g{}JZ{AFq0U8O}5}J~tRrPI+ei_fs;FC-@wqypI<lYK-BLNDkr*igw
zM_V{^kMt>)YZ<fZO!b;LZCcx*Lr!2P2>$&qW}t7H$M4|K%9T)2VUcxhO((awUc%pB
zUnh8|h}J<m6QI#3UUBj1oGU{v?9feM5S_)eZR^&fe|~;`_~=p7uF}^@pP!vwZ#xZ?
zjVCH82S0q2#3?Jwdz+a}D}>?om6gqs#%WXP-oJXKl_Uk~Mwfkmr@FZGwN=vb0FJ3M
z!4nWcs^#x&+Go$+dc#n}DV6)dxw+O4A3kK%*4B=QikkNG)!p6OZ+rxqf4H^P)_rx@
zEK8;pM!^UEi^<9H)z{be$XE)ov9WE~u)$${+};T@XLec^KRa;#y#E{USpLB!L5$zu
zsUAMt%Nmeb_y2GCmh9_%(cANmZppknVfys;^LD>^7z6|b7hXEg0UG@J`u#_tl#lP%
z#O!RXGLhDRlbR1&T39Tst(i6AWIla)dHK@!J$v_V%)f89anT!}m0_^80HCZd#=-4<
z>BdESP~T|gOv#|2AO;3mtC9m-v#(E>JC~Qi!^^8lfg|Y{GsB%-rQFHKdk%eWi2%pO
z#5s3&F5db5KciL@Lu^cpfRIqro;@}dRaJ*>+>ij3`cpK6H>8{t0`*wlbZpqR&8<J~
z{ec@-d?2Hi>4}NwEtyv2{QdRy@V?sL0RaIF%*@OztgMU-Wp8h_UR>;+{OZa|C3O}V
z85x6$6Tc0N*DHei0h5e<;~05Xyil4j%QSmY`1-h|_qS(X=M&e95de)K31)V0*<y3#
zc>1Eq%~472ff7?ev(ZXQLZ|0ipTD?cqbLtg$<e+=29SZ<|3QCP1kTR=#|mlQodSi%
zi{Jkl!2PC0MqS|y+0Tp{ydeXzfA=p^Vtn{eQ_7xo&7{>0Qx%PjHr;VQ_4UO?W;Hc6
zB~T|sY2)3!zh$;&NoKxLe&Cgn3my%v`|*(7B>UQ$Gq2~(n+LWxN=rpWZr;4Iq~ie=
zYjqnKE^Nz<W?^UVmTd-g&W>!&{`lg;!MHaPT*s@y&C!4I?hIQGyuH00G}IOm6}2e&
zc;5_*LZz%L4;J4A)u|UxPp<@(y6@hZCAkNJ%)EE+-irABc5BwG`S9kZF{sIyetzE3
zo14>*_PK$&>pSXf8PCqX-n4P!v+K%d|BHr!X1nF&<d)vwy?giJvuAlbJ3BXQ)ZG7b
zef)m8ZgG9^Gz&*(XJ^LEZF>)W2G#vZvAe~Vi(cN}ASQm`zmb_48-s|LSXhORmlv0u
zT}{L@Q)Xu8)@PvB_frne&f^ab_8#q9C=wOTFkLsgt^9tixSpQgiF4<Uy}7yh;xb=p
z3k!>oigOnhI$zvX`WigV^x^E8$WtAl={PPiA)$WP?p<B7&YD}cF|e_-KR&I$zooU6
zwWz4*!m3d1H+Oe`-})TXTjrHA(fDg;rN?<p&0f<=3sf=RczirlLubmO!es4@i#1xW
zi5)oH&fhKD2nuW$4-cDLTQ|45D3u94eP9O~o?r4+FSe?!PgZ*$ug_(0)K9!-U2Da4
zceiz?taBzfsd%h*bzQ1#XU82EH|syg4k2)~F1hMAzwc0V{?*of`@UUKdi!%KXwk~l
z$6sD*{P=N2*t#ufBWNUl;x!?b2XAg>R8(i5|69)hp5w^exVwD5vzF+CXKA`+B1@AP
zL8)nN=%!!c(ck`SL+bS?Z|V2{nIYDDi;8#@K0IVxQN0;tq+n+2g9j287Bdds+}U;`
za7rI*fLr>xIgZ_Gy#k-hmp}@5w%^}u4}fDqkxR@$vh>Xj!TNbt+}6i`ftw+Vw6t`l
zJi4&(xP(y)>x5MYZrqS4m6ct%e7Qb2->q7-Iel^9?rnxqTURNUi3CCe=H~YI3$OM4
zV}t}iYS;35<w$Uv-EwrM@x=`r4PCp%wjS+Mk^*O`OIp9bXMg{q&+wvCwgFT?Miv!u
z35tB-2w&ePVBNLC0^DecO8)<^J>%XUvsoq^g{-?)K)js2Ccd6M`S>;=>$VpV5pA1_
z4@~9n)sjCXgl}Bj(FdM9+H$Ckx7?tnB6!A(4~l%C#S|_sQu_A$Iik0>JwC!|zj5&j
z7Vw11#ACPj{$`vrN9V$}wY@h2Lzo~Dv1O4G<L76wN4I3YJ<_+x$bwa8F+0Cp!ox?Z
z6%*&EfP<o{cdqsO!xsYho7uC!KRf^b7?Xywt*vcD#Fd6VKK8&)(1L}JFYcTE`QV)X
z;)TbNzQsm2;!>_`NOZ3G_cSCTD)W6Y3rNx3cXtI1Os=%fmv{gFuU8qI_9l9{{eO1$
zH4i8I|5Fb*K(j`fOTNB-f8dA<e=}R*<LCb$K?LV)*<w@k`)#U>#fARG^-rNn=j<$A
zzrcI?u8QApcO|(8dP2&+-cKJMa_8JA5HEk%BV^rm3Ti~pAt%jaJwJsft8aJx`^)r5
z-{MV>a7{ilvzV2YHK^uyuKUKtD@^<tg#`sCx^eLJ9bCWvo?FHX_6ygaOI&~bVL52z
zFH2ujQ~KY({mE}{$z@z<2;QF$nUc)XwcpRt%qHvj{~zze=f`dTYc+!-=t@+=gUlB%
zUnbn#^e)LgP<jtLs55%y+M}ZjE$Z#q6cv>#?#GL6U^u0rtjzrV@OwpjeSdJB5taGz
zQGiZNh3xZlysm4bjwKxr)YfS*`t^GK{tq8#1bX=T3R`<k6%q5AI5o6E%9ID(T2k3;
zS-dXc?k;N%zB+l|SrMJG?r#g$gt*1-DmgfH!t8<-&x2Mz?w74*ioPB1y?>hS?v)Q(
z)_eJ!ar^%6cfkICR)2mZa~K(OPnoyy$ga}z4=2@^f4H6RKVhzJT%XX%la>)1AL$=C
zp56(XIg3+PUoIeDTf!8*t>y6{)@k;U8yU0?Zcdk!u>Iw)6LEp{;KBFF$NTJle7k*m
zN1bh4rlgb8qlfSI@yf}WS(N1{_|5&re(v0BL7_!^co+ggR1z*N+5F?*@6`szmye&B
zIXz(aH?5`rbpGku+RATEk8kTfUG?UUWTRWJ*@MmJ&nX!iMo+Q%zpd!0E{{|ROaA`7
z?76q|4&U5-G0DB^=-b<#Gb}#xgstD#yZ?WkW|@rArGkFBrHh=~=XP|TcF9;_9}}Z<
zv~S6_2nNwLD?AQtNIY(k<PzK?b5q85R>Z;M%jLv$UNkLq?tl2y`{;e=A8#Vrs=nDY
z%&&jfr0TtEVX!*;9BXrt%geXBI~?#75#{7M&mi)D^;-Y=3Nd@7+FxJ)yD=j$yrs4G
z&?MEn201qjmn?s-t?J%+$Vqco>Fw^-;g1X6-3e%E>2b(-!QRn%vZ4RH-IJ%Hnx_7o
zjtu*LJdzR9-NhJx|JRQ<#^p7?GNpg~lod^VvcsnQz1rgR^UN>q)ygwG_<n!>qR`d4
zFYZ*D$L%>GYI%2cQ8D+%tgE^_vcII?ya`+E+O0doNHs#$`|E5G5f4GhnO)J_Cn;z=
z|G&#cEAepK?hjw?FxuOP|M_@a;oj$PU!4Z7Z+FY5Pn;dy!pgmCO6A|l{&y~{o2zU0
z??=la<1_PWS^xbzYmnq}*=T+Jzn#`4rK%A-KTSJi%y6Jfv|dqJSzcUk55Kkb<xAJ?
ze;(n@y?ra;&W_1mCj%d~%dc|`4{v&W{O^TrYk3(KcnWLFSX_`dGgJHVYBjglS!R*{
z&52J=*cUuHV!xxN(!%cN5ng6?vqQ(_w;!3ReRyNuU0I(w6>cwg{(JlK^7I!MlkKg_
z%N$C+Sp50aZQds<-7#efXU2sEY&A9CR)%o;c%E$B{@w1)Ezw55xiTM~&##Nvv_yN!
zrAPC>9_dV1n7XQN@~_Y5_dk5NQTEs|?~4l$`~CR!u6^&{EEcwTht@`WCLIs%c=Lv7
zT8vXjh*i~BtA<wY^^dpTXG^-Kqwk@Tv^=O@r-5tAoH@;@r}L7|&)a8UaH00;UtZ~|
zN0*jH+}Sa4!3Lg(4^MJ%Rkh^r|629bR#uiXZ0)CmZ*ESXIAOt!>icnfP8>aNAAkJQ
z)4Pc|e_q{M4AOdQYemkjlJJF=UU&A*Z8_TQys`AP^@XdtzvG2ES#IpwYQ8OZ_xdk_
zi$t~m9ok!caz{m>gpACYQ+uv2=@iwAsgVEu-Tuh?{q~_*>x9nFPhXsV{;!1nKHjvm
zpPFXQtb19_#<uImuCKCNvO?MI?0!#}rB%mS^GSs_E^haQO{ubT?El-T`DSsOZ?}4J
zak1SrotJIV+ua`h`pN>zS(cWqNyl}=Q&P0{?ES8&@Id8Qe}40HeRW0ERHjLj?2aC6
z{+pPV*0BBlz22F|`il1Pa{{v~HFTyty0KAR!sv<lmDSt%)YMKVWbKjxh4+e!Y+v5j
zb5wt~6Ua@OH$~sbNEB3r=tk!?&Yo?0=#bmO;&k?n$(cN24y;l8|M69QFI)FPj+L96
znT2Ib&<l<`J(A)dZ>GQ7u+2>Kd#%2H^`7r>%09Ep;u0kr9$nlfXZz~#;ltbRe9yjO
zaOBz9y#~q0TwC?IG&Lq9U0Lz?$G2#GliaA)camjf&TL5Q)pzT)>f2)SH0SH&2@_g(
z7Oziud~Du^O-5SZXWZJ_yRj^npM_;kNY%kp=ky%r+p#}<8_RE;UZ(L~LROa3EcX>_
zc)0e`p1l2jH8o=Qs<O?G_2ssjX4foS{{2<`yH{5X5AG~>4hT_saJQU)(S`smr%PS2
zJB8Z&WXnN*w5j?c=+>Xd7<~EBrL~Kd8>dgV71MjuG~3)=$-;t7PVV;AcX4MHDKWmj
ze!p?@<tU%|b&PAHqaQyw_^;y6kK`v$Yx`cjD7>+Ew|>>PoCeo!r^NK_Qk&D`-NL5*
z=sxaYxGuK)_=AJ)pk!{EE%oT);{Fex&*vXL(IGwkgfRDlCJ|B2h`qne)O<2N-+Ii%
zbVoqs3&;8Sr|T~sJlcJ};BS@9GM~)vw;n$`U(e0XXLD$Cx@6IL1`+=I>*MR$?f?C_
zmfipQ)>Xl?v#uU$<L#1Vy|d}591l;)$D`tM>ut}SKQH?B_U)vHhhB4?4NiJ><+Fs@
zn#`9aC9c1|=X2!etNYBW3Dex^b!K)s@3CW55nE3^-+KJz3y%$DYxSL+9&Idt&#bys
zd-aBZE=A|Qq!$;|W>|gwTK~`2=S$%O2m2?_y{G;&uAS@LuJrMoHT#B=O!G4{FTdPc
z|8wWAYe!nS-zOhvaI5(J*0$n{MrfyJYWXuClRI~|C4GH$`^L`A{D%&^KYqR5_Tjrc
z=IUx=35genZrx&$liT*=%jIi33J=StpXYPT$WV%jHBUM{tvczyP)JZ&8RMeGmp^`Z
z$lcOvd;INf&(wW~4$V{6(u!T`wl_J+XhX?M--@btF8k}+FD!D+wW%}`>lQ0*UAy+>
zY<-8&V^(Vw-1}_WmM&GiSGD?Gc7Jh!f%Ez}-VJqsV{86yT^?f$3WxaGr;%y1*4b>^
zw(Q0I{fgJt?{Bs&wmNCb%y4E_Dd%GM?G2kh&z3*;_pG_>hl}p@N(LLYI+c~^YYBb0
z?5`NHZ;y3J$-NrklXEQRURZfqujb!Q_N?n+cX*GB>)RckU;nSSo!@@dm5<tC6^koB
zpS38};@Y?GtH`v~M;5!U1l8#=```UPHKnpL>x#jVHeTD02ifZvM4K<?a$g{tdTL4n
z2UFb6@7t8v*miMny=wpVwmj+VEQ6X)owJ*S_uboBeDTMJ!;d+*Uh&J%KlS(Ds}~*y
z<$3BeX1rMFJ>Ax#w#s0Z`TDgFmTZdNV<7@+YCbv|`|)ABuGZK8?hF}sZ%OU{ZzrJc
z|F79|^0`MJ9v;83>8Wf)RM!1_%UWB5?(CV_ap3|Bi2CqB#Km>5OHhy*4^K&AS{g%e
z@ZX~M)4hGqx>i-$ojLO*aCsl+nzg<O`T1<>>ctk8kq3?)6S;OxZNp~c*2$Aub#!>1
zOxvBJc=_(`^M(KZ7|*el?%lD&=gXT&`N?Wqk1lZRwYasMCF-~ExwB_mmoHa8boj6$
z2UARJENI?7BJyOq{lfUVpWMP~Th?CL`1tttV<#paH_VONU9@~<ilFf1M(^oK8_VDC
zo@(`Pvi}`}nji0Hn4b2|lWcgDd3M194;QzvbvJ(ey4E~*uH?2{?&I$ATc<?#2~~fy
zY1p}w@z=MtcmDP2MqN2({oW$^VAJcVdcvWq90!(orhh!lpC4-R^>_TVX>C9L{r3Cu
zY<9PoX2WE)xsC}5*(TXx|E5${R(;KCU}Tm``t#%Rjs5%QGhLoq`XNE(+ndUU{r{vQ
zm)5&nS()6l*!{lqbiL{eTULthDk%&}IMwCqzC8KGh2)6s>)e-~zQ6zMjE9`e%&|Xy
zygA-0{clC|^%zFY)bI$6qc=9H7yhf^(TkN*EB1VQaj{+Ay*~_(kIi+tz3ujf^7p$l
zuCMzO?PGHCaJzoNn;XG%EQMRU#pfS9bxI=lcGTg+hsBuL&72mynO<Dr*jx18`v3Yp
zdz4gEQ>WM2R!?hu@uK9;&d)NQo`D`-r`%#<)P#gKB_t+tMBjcCl#!d;WL4S&irK6y
z1}&YPay>m?6ecp%|BvNvYhyJq(vq9&>wVfeDalMoXp?~G)V>!lN?cr*9zJ!7LpS<b
z+w|$SVe7uQJwL~%Q|q;CtNmL!+o}f-54Ur0aW!>za{l@A=fcWhb<oV|?_1yBsXqSp
zRz=3zY(voT^4HH;xVf2S?EXm9)vdewuZH2qE>oGmzjufHia#2=%VLomud|HpFBWEY
zvq|1;3x3$0u&bSun4kacS@Zw<=J!huOwl|jVY}<oVy3Bz90&gVRGeYD`p@s{T1M5|
z#BFTLADz~}eejsuKjldGJ{z~Rw7RL>?@vrTYgk{$(I;2iRQFdaJR`O6MS#k?yWYnd
zng6b?dH3k(-3u!&vdys;@6EeAM`XgfHDA8e_{^zbn{D=W)us76g><8@9lNyju0h(F
z`8%q=JI|Q0r|wJ4y`o}n!-5BbJ#u%MoZHPN{<Mm(dDwX4hR>JR<s8%Xc!PhfU#!&H
z8pI=A##2~0b4T6X{kImsTDI)hjg5=>udUt99Do0B#D)djOiWQHHP^oC=syqYZ*C~f
zwg?I;y0AH&nMdkLSA6|f$G^Yw=S8mUSh!G6M)vH(7e9X0t2}uw{_y5z9~HH<snd==
zKVSUePo-H>vhl>p!3}rrD0wVpN=nXF(qGS^A8*&@5@aKtkemDI|Nj|z4C?CKCOH`^
zFGz~6TJq9<t>~uW&n&r%SFhIgnP;=}%WqZhX&geGE+<Z$Sn<VlQIc@0+u1uUjsKEQ
z@A-E#J-wAv*e_i3e3z(sYusMGke741JeD>+c(cdPqVm&xt-0H4e)=9fo<2Xuh@(kC
zM9iyoSLt<*g9k5$TKQ{<woKDC=XP}Le=^NgfaT$XgYHeMU$ZS-;Su$;xSii#t>)j)
z$eqtLAHLh?dt=APKA-1#x5e~!?93Hh68c{?)GKjeNI~gcg*UfE6+fF^TeDMl$Ije|
zFQ3PSPF9;M$i{0G^!D|a7aQY$d^%lxl|RH)zV^%V3yY7}E!?o-m;LHRN-Hlc_n+|K
zdAUnsz1^xs3l?~M_-w6I@@|j!i4!NL|NiRiEX<<5e5;eg0Zv8z^#Sj$iyxk<y|HQj
zeZhlAQf3-dd<cB_<YawIQ<Kuh<h|D}EOc(Yx;ngD*7>c@?GlF>|1L*8{Py=a*Z(zd
z?${)P_ARZAVVN{zM#rK>N?+dH-Th_jzS`eT0xW;NUXQ=JYg>p`!uxyd5_WrD&gTC&
zJ@N1?B?}8SPtU9IJVpO%c(}M(E2_hDkEA|1@oYzxDPO<*>E}O>x%Z3RXOFzP(xj6G
z)cOPkz;qeax*rdv($0LCk{MF??M>f}9Us@-F@N{(asP4;zjFuK<xQr){PXbeY$fyU
z9H4NYwfe}nw+{_Wt{naS{<NLc*N?~7DsUWF=G(P5@&Ee$LK{o7EvD(d4ttxuHu^fV
zwAr1|7h=Buw^n~=ma+e5UiR)y@XFsh_g&oGo9^!Z{pjCckv~5kn_8+&i4C0C@bGZG
zyOWbxpZxdg$F(On6_jsx%vfPBXXkU&`aO$g>f~Bi%fd(UC9k${|NSlBHhZ?|zkk&_
z-`-Y>@7wqFNmVyrruo`GlSRbD*ceuXzOMgnY-u6#UiZt3z_0(5c=`Go7cP|Bv**p~
zlDN0Gj(zyJvfZ|N)&8ua&(EqQOjlJ-?e1H;RI!aGv#0d+p;dDk8N$}?YW?^)em~bP
zrNiy!t{xsX^X#UcpC%@*Z|CgfBxd(x!Azg$yLVl4nXcDY6u<D#-|yjuwN=$K#rM2;
z<z-M^=6+^gZRESzlHwvBhUM=<&&<8OGivs_SFgM_q<EU2nNuk!DcMzdt2;#N!DN5G
zhqv?hJ}EjMy|+pXT!H*}EbMht>e<Q3COz`?QoGB(PJDf3#?GCLAkW(WuaP}?(6DHC
zUML5XLDiQ+o9bx`H+%|T<R>dU$L1w_baZgZyFJo|hFv#rIta2X{P8c8zyIxzFPDQq
ze9v!Nv4Y{uoSTj>yH|KvXQVQ2*|33uK}6(FzWmBNcOKbZ_3_n?%aaonY_zTZHl<G1
zwn!p!=F8N+n_IP+4!4~&i!w@b34U{<Fn(FFcS_0=WsMhtc7Has`aJKKz0DQ9t!43o
z1y%JgZEJooEnL|7;rsNp1v6($KluB7cEaCZ)>lsjCS6^1n}efZ^|k%;)cwnj>+k=g
zy50TxTub5J7cY2vB!l-J)pKq)V`F%8`+I=gMz7p^HT+w%B$E#`v|ZgdZTog%8{4-Z
z9``F2d3;;NEB#K%e7nG8wa~nWp{YIc_u1Ussv`F7soKnx9~7W)^!I!D!%t4;if;O_
zr1JAEQ2VQm-(GFHWZSA=UoHoCbW}7xKF+SW<<C?Dg9}IdWNSaX+pU*zzmEOiFYUmG
z^CM%^&$}(I{Vn_B*X!;XCM$L2Y=22KHm*H=*JQp&oXX|;DD5-<-Z)E0pUUstzUuV3
zb8RbEYJPiryZvA@J2QimlhcKT&g?C1ZHMmO-FxRV8^2r+Gdtg&PgT9Mwg%i^smJ0d
z{_tV*g$)liB_u;@<@HvEh(CN-S5Rup=Y05!`TT&sDO21$yt5g^#c#^5{`Mg;{>F_v
zjZ2rl@juwnUEChBs(n{!>VIx~_2XRr^UK^fr?D$eJQ3%?&D|>~Xvp9@Tdr+hT;G}N
zj9v9++qRVlE_Msqx{jH_e|}l}&Pt|NS60ToWN+BA<(G#~PV2GWdgg$?O<EkgIyzpk
zyB`;rG5dJv?<$4~v$GpdoG8Dr<YfMZ>(k=}HMNWmG_(H=Tz{`}#>|u7CuUe$hE;qz
zBHk-4-@I>M(!6PtCtQ%4IrCb^jSnJEK30cMoH3(ML&KnL^XJIcx^w%F9^I*|d{~TE
zdS2VQb)S}}1P8?k%HNmz`YN_%XXTzt_Wyl9eaceMTgO{ely&gfGrl!z<eZfP->2Vq
zb#*;>=FFNiJkon3KXp%kajl$VnGa7xbnsE#SIiA__SBq-+~#T>&NzF<j00!R@Z8>(
ztF7A*y*;mW-#)urTUJ(_+7!IpkAt6|ok2uYR8iYnTJxm-g;R&Qi}(K%ny$B0(biTh
z``Vdlmbd-w|ME)DE|jp1+IIXd3!7WQ6OZg4zrNLdJ}7EYVZa%_-YW5-)6FoI=g++#
zJ{NCm<&M3$<D<dMVuk}d3cr86S8aT8>*_bRKj+*Q<IjFAQ}g@npR82IhUDY(9v|u4
z6|v3dTlFJ`2QM$n_{{sm@cR1q#?F(ow`W&Oew4Yby5jrY$PeGv{R?wz=T~<Wh)X!y
zm3ejFwf(wrGOddiG5E|5i_g0rv(HA#%&c{W<>&03v7hgUt?O|Mx|DHdZuH-Y7yeg$
zP~Z+;W^-s)>Dh#Q{onu7wUzb#yE=vC7i3;GlQ4hx_4njchv(UHT9jyT-rjER`u5g7
zuK#<wVs=hyldm^9w!pFP#ocJrZ?0!fXdL?W^?bpzGu%IZ-b}b*5G^6Ow{CGwsbTrM
zm@RpCrT+fX%zv%!D^T)>sib$xp47?P)-lbqDqW>8(Ss#EK7OJ9e7mN;zP<<V-^VY_
z{!=dc;lV-o*2>T8!nCiSocy0dPw#cAmAQ_N=ZeVB;)?3a7eq<M?KvUn<1>xZfBv$Q
zCI7y?edsjXEPC}+(BNib)AsLiGtcX5Xb8#3gmH`O9XX-uUsl$bkovW|;IUiH)^)~7
zM+_5>^>7!R3`zR_j$>ir<KC-rxwB`^)W30K&7|As-`s!n$cVN0^V36jcb|V+w0FY>
zm4laxS_Pz|e_s6^I(6PWbqk9%Vtq0b-@n@P<_!}_|Djo?+n-k5z24dBDgNe7o#?il
zoy#wrzq#}CKCrd#=hf8BU;X;m*NTJZ-i0Tgnv$?|ja&WPx3>?sT9t-z9&Y=q=Hj|n
z#I#$fKy*XS4z7q!(A@gZ&(D?Z?BweI|25zD>y>uS{e7{|UZ<vtJ^&5Dn61fLUH^Y|
zb-8*<y7+@rQ&;)#&b?D1{_o$}ReNWqot@=Y@qTaHjU9p8SoyQBw<#((*!c%Zn5}vF
z|9!!Hoy$Ml`CJd3I`yL0KV_v(a<XmBugq+nhyv$l*)HzOAAfjwe1=VA-S^du2PP=?
zE?lj>@|)8lRd1(@+t&8psZ0BxmY&{q-mds~kEHmjT3ttmWBvBMlEyZvw?41mbmlDY
zhNM>WV|})Y*WJzh=GQTvJ7;Q;H|NtltDx=cEcs-m8ct3=|LD`xh}N28FE0mj@Yu9E
zx3jG{Guh+T*3C!1zW!%XZ6?LcE*E&~^WOiuHa3!WcE1g(zoovpbCZ2{+1J*|lUpwp
z3rxLmi;08b@^b&<cXyWy%E|Rrets7EI_mc~+m`9mYnRHEf3w=POQ=WkvQYN*uw2!=
zxH!SGH#_?K?Wdi;Yz!LEIXnA(Xyw7fe}8N4sI}%)b_-e0F&#8Qy`wPCNPOMT&&~#!
zK|jBjoO-qS{GGx_NA7oYcuaixXQ_97(v1yjMfLlZ_VuxBPOE(Q`~CV;djeD~E!n%p
z+xLCkdG@MdX_ob!9TOYu|5Ze-eVuc!M*RHz=MO%gfBO4(^t?u9>4oX%e@R$}eXGv?
zudDGw5Y(CDm99GVv?}!B%gpw#ud5&I{oeQB;bHNjz2927&x2ZkZ*E-`&)>iHN9MCt
zE26K<i0kj;4-T%~u{%Hb)}skmuEhAvDiM>le&=+3o!^e~{4GKA?m2%^i;87<nt6AZ
zLCv3yHDwF<IWk%oEO4**sI>jka~T_nPPg8yMWL&$icVfw+O3>*)#%W}!xKZT^55Pv
z*z><mc*gA0`GFUooP1|d@gZ>P_7aP_Klv)^&l8?_+ze9+UlOL9%)++q7{7f;ZT{9D
zKXh_#m52u~+cG(OnUHh4S>wcsa%TC{a?kITuiw)aw^wRGX?C`y`fvH-VrHGlOT3MZ
z%O}o^{P0Zp)WkV+nlmr!C49}A?`8YRORnzcQR(e@s)?7Ey~<@3k(}AJG1))q`Z_x<
z*_}0W4>n6DAM5${;;J?WC+DZgJ4J7!Y}j}#mi}zJ!N4H)8gwo|Pp@?KLVx-6oiV}p
ze0;uaEKZmAnSD*}?(X-8H>H|C-L~rg{!5oX8>XKVwXk0AUQ}du=&*b8vom}#H@&r*
zSp)c3R<iWVEj{&CFw4(R?8UvioYC9c!hg*veSOHFY)y@P<Cml2auJ(Uwp==%o+_H~
z``hmyPbOb0I-8iD-lga~E8*p(Q|XLdr_XH3d@C9xu<y?$=KX)aEjcwi?fk4#PUm(r
z$H&J$RX+Pt@2PUY-+piJ`+d86=FB;yHCI}4W>>HD`=on&&T*ammapt);`;g7)(>aR
z#Z#^7UtRh9;_mLoAUXYTQ13M7-W~4v8bO`UFY^8T6xsOgy3X5|Pk(8-{}ae@FK%C#
z+*{4AXu9>&{~J2zZ*IQ$;;uEv>ad?Dz6MU}GRm7H-PGKkbbTGimfYRE;`(-zZ*Mg=
z`UL8q&Y62%*~CN;G`Vwq-9D}FK50r~4wf2PlMdY9FUiCEG~9%VIXb*b>c_EOmX=oA
z_188#pEj<k2)3#HC8Vf0^|oE&+gk<|6*mstz3aBlk|E)g2!GCvg6)^;17r96;OUoN
zelpkV&wkMG>2dk(t1bzPy}Rdo?B8F0!}2`!))cLao6~D|?239gJ$}`;`nx*{mwz}a
zE|+oRLXhLhQ&GFOv2V-cUH@hNdLht&(qeb{<co{eb#Z=^y1Uyt@zj*E7uVkhOm%zF
z_~`7a<2^rx%gWMbSYGya<XoNh^V7S6;>~W${dNnAs@}d9+|K8k^x%LpXfSH#cL!1D
z*VnG?D9dF5jea*W_dnSColjZk&CWB|yL)_&zPUL)aQ{E6Irj3+$;a6qZNGo7dG_p@
zwA79#y{rLzU0o_gv;XOW91iLc-`Q#Y{^<6EgQY$*F1Wp$y+%snMbe)iW)Zu-Jd^G}
z`+NVlcQ!h!s{S+osJ>CiCK0CCV!$H8!s^IkWU_A7b>8b!1j^r)o?IHV{s!;YK>cY^
z%dYP-SKVsDxifRpqb{ZEDjUCO>18Oc;MC}P^ZU=g2ggM=ah$SbpZ)!H<+J|cX9vC)
zr#+kV^Gvz!`eV1YrhojtpZoLCYinm){`$K4@NxO=Ix8dhTCu+0^Z4@_=A>Dh3l{P}
zdUUDqWzcE16*^HRLiu~2-hEd4UrJc?s(ALbKNlW#)-PVH|LEOaC7sAe+65{5H*PjQ
zv?^3T`P38^5s@u9trL2B+$$dUzTZ&#I(yREz7Owq*FJcg+q*G&f9_Q+#m(vRu2sLB
zj~wBtUN$xK)}(3Ec;?stlRDN@*f#(Exv;O@+S;oRU0S-_AorHyo4e9I4-dD_-R;8>
z6=l@YUaeqTD|P3Nj)24t>BDWc&1<9eADx@KNd4d6R_^Z`ik?bVRM#`g&(|+}9j3@9
zBhlN^V))|nakmy@g{rDIJr~$gj1Ju0o9n*&>fIS;`F8hnjIV!v&0qN9f^W^IPJ_=m
zXXo5xo@-s-wq{LJn)@18_xP60n`bI0yT4u&byZw{{~qqd#Jm@GcD_7l=H8d0WNIp1
z{f)z#f9lq)G7~5Mn_=@);oO|c#WzFU`eaTXY31J8bUb8vdA@Xy{C&}d3-2o`Ci-kX
z&GhWal!S|mRQ^1-S9W>rAD(_q$6rPD?y(((_m%AGLN>2Y^z>A1YW|+|E@r)1<lHBb
zF7Er=!sBlCt_&9ba5KGmUc~SHDJL~m)b1Tx8T>dg=gvR1yYU;97`}Zw_TsueTmJsH
zy+^yN&3`|Bd1Ir_nK_j#bFCyFzPTA-Vbv9!ts@c~%)BP%r_sHt)6(&Em6C;pFK1YP
zx6sk$efTVmQCvLu>(;=Ch{n^?KTnu8jeV+D>%nI0<dZ`2JhHEDEL-c~;*`vrAbsJY
zXxiEfFE85`{HYL|G-=km`J2k#M*7UXwb%DL|6kkUV&|5YlEbr1?M*6uLPL4))yMC+
zwcqO9J24La_l=gteWsN@b#<1@{Cp1_muGj>6R*3u^5^Gj$M|^Zz(C*qb~kSxoniP`
zV9}yDLDgkeudjc1kBf`k+#KrVrDa(6r>;ltt;)$2zB74l?5j24;?|y38-M!rYQw@u
zj5~JB*xLOp*x6aO=KEcZlvL3}_v^*${_Xs@Z^8HX)0HeL^pld;KRhvU<AyCc`?GiX
z&41TtoPO`X#^lHs_iCl>em=3$i$B-w75e+v{e7_=veuU#y#33n=F@TfP^+CqS<ao}
z`G5Y-n>my5*}1QW8krY=d~i^v=CiNCvHtf_?{{t8HZA#Ej=zd(ue;wloi{f=ruWFb
zJ@cf0p7k2W9OkH~Lp@5HHyF5tT+#mVI==tGpPw7pwi@5OdGyDt)vG<cXDfO9EWKB|
zoqx}seFqvC`FgMI$+_`CIVa}{2ba)3=em?7_Pa{E-C|;_-1_r&1f85?=`JXcpdA&z
z<d)i&gD>v>_U@6mxYW_Nz|&K;jrTX3vb&X{&Kch+GhV%To&EUr`u2mzpL_rKx%WcC
z1;@fd)i$1={60QkHWVgLSh4Z%yv9bpZ*QeL?P|-ER8-`$udy6D_ij7i=j-e3kL)P?
zeR1Vv!K9>rck*WWuU%vH;Ks(nh+SVq_Uzq%V2<TH37a3PJ9f@|{OPI9l4WU+<^Ove
zJkZGZ<K^-VX0np{BH`i1b8IZ-c9+E-+*fP9q2_1iljqYH@7W_&v{TQ<cI}3QM)PBR
zrDA)xMdbYYb?d{IEltap7brjKTylhE!`#_+cbRW*U!Hh&mi()$8>UVROZ@Yr!e_>X
zt@oxc6|gEbI<zj<*&y#u-Hu)R7}L{(zZT!#7V8ue!qq2VAA3RKm4?W!8yg;mo|#+C
zBPTblpy-$GG+FCQ6J}I!i|hM|sZO&xcWzn4-d*}lP5X`=>s`N!{jrEhh=R@=hMb%y
z5!=_zUtxH)up~su>X&Jc++KcVw~~XKQW*^lFCM<R`DVn{S3GCV@CZm-$9&Q+=H_-@
zvSd$V>S@2jXWth4%)KRBv{UchJ>6sX_L_g#zW?j7L#=yn`+f>{kB)9zu_D|cXNK~=
zf4`&-9pZcNeE#Re{QRD{y;ez=mpxAodGr2c%GSkOUO)S^r+T}Dnp)M13yynkWh)8E
z2_M+DU{!2Pq{eKs@5d(`tiJets`!K3$JwS%HJu?djbZ6ZIlGAK;TJZ&X8E%9;G&~;
zGb}z@*Zg{KfAHKn3HSaxE-6nkYj)d9#Lnq;?PO+P<F6D9)-Q2S*ngLU^JUiph3cF;
z6>`%re-hZ6tHAR#YSGc4^iw9`7UiY~n<~`>g^NX(E)DhYJ?oespZ(@XlEEqM`FZ<x
zZ!^f)V0&qu&!J_#&p#I3kJZp#+cbHz=C5yCk5*5t4OqL%EwgfK%EzlO7hE{@JNviN
zAN_YXc70XK3enn8YJU97hj$;oY;lTg-SIv%yP`7s(COPkf$#VCELwD`ih0wKe>&St
zm(J8<xLRB<r_%RomQ+Ys=*Q2OyiBzcql9KFN6UQG4}J3Iq`{T^|7V4RtSdjM@X6V%
zxTmL~b@1H`i5Za*2RAKV+cHs5P|)-JuczDwW~R>W($*`TE8p$-&64o#ioll_YHvDz
zUHZhO^FKp6n<0Afs#RR6sr%3VE&csX_lf<E{zr$HX3X0D_fC25&iS9Uxwz#PZJuoL
z_hg8v=?}xFDtl^}6)y{=pSiHL`*}k0b;)C1iE7?;cUtBB7OvXGwNB2?U<&tsBWKr2
z$#pRn-Ew<dqx0StzRa{gc<LCRmvP~>w7u2Z%vZ05zIdYG_c{I8R}-5Z^SPs|-6L*y
z8C#az`YB>j@{(<*)10p{o8PA_T(n2zoBqy@pt!<7#=Ltwn6}S*<ik6qR-L<iQ(fE4
z)~Olax8F8j?;IV?ZdNweRa5`}!P+PH_Ohm%`v;z4&U&AJx9W$3|9yuKo4mTaCzRW>
z|Kxvn_)gHA%mS`Y@(<pv<=L@=d%uc`!kh9%UQePNt})m(UtaF7tf0UU78bVSqj#G|
zYTn&VtS6WIJ^cLkwyWm)HEVdn#GaklJD;7I`C+~S!-uT@bsZfMUG}^JX<4(6msTBQ
zV`XLau={IkV{@y_?)b5k)U-qQ*YoH7zqN~V!u+H2<Ewc$r=34`A@Q(_=6m_o;fnVE
z1+VS-zfa?-?@SZU!ouneIX}7feEoKN(UhB~H>=zIy}tk9<=xvgp017G&KDUu^GC+v
z<BO)0e`}ZjaD9Kv<2(M(T{ZLn?kbHC`w80qt9<Kk?#D&00b0HrRFYO|JU#mUe*fA3
zf7JO@R62s>0;=n+|NfP{v0vlQDdYdY@Bja>X}>%V56{Hv{i&Z9+pS*g-k0$8Rj9?h
z3a2TbTK@T&T)E!f*SDc|QzY{Zwk`kce@{P|Vlb)Oc<<pSo{19XWjz^BHLWBbotmn>
z!N9oHXNla8>ZIhv#6-rO9?v7n<BFV_1LMNem+N`>`ij1_Woejey}xDVOi2-?sXwnZ
zv94ITQt++J>%1Ais&*}!TKVFF;*A?OI=&r#an^EkU}U7`t)D-Ce?7R+x!pzEKYsnT
z`%C)zwq>O1b=UAmMMW)|YM%2#faS;U&Z@V|mn}PV@F3%^U5EG|O_aVC$899(Vtu@k
z`5%k^`FZs(-n%R`V5~W(G1W_B>Z7x}RVSakuyys0)7E=64(W$#zI^rS&`Hlb6BmB_
z_Gs-)ZU!;2M<%A;D~r<$XYszCF|+fs>Y~2J#>N-VHO#cN3zt^}YKR1Aw7gIIRGoA`
z`-s}~(~8r%_wNdl)!ZlCdZ=?jCuk!9Pd3B+#>ta~K_e6rQe2z4*gKW2tfWLmMGFcF
zCRmA7d3}C%*14d-pz6yD#ZrwgQ`~wa7}?p|?Q6IX$j@wUW)52u!B|{eywZ80*aHRd
zaUr~c<{T})2SB?QrP??_YX>K`B{F${R@NuZfGiW0Py?+pbdhSie86VunKM2%H9rL2
zy?b}zTHcNv@6=S)bul}cii?YH+`8o@pt#i~HC2_1n_JpvQ*>Zp<D^NG*p5p}N}B$v
zo4lo{xHvI0^X7{)e<~|0Pn<c^vU>IEjMZfqE}uSsK7WIMeEj^&xwh=5PMs=vaDef~
z&6@|0A9sIM@Padf`G(icn>Rt{?Ob0MD<~twlbxNd6SHH(J;RkNS8mw4^=OBnGHAm;
zBQx8A1q&P&b*!`m?fz{u-DLN!Pu4miE9=&S!hd@#UM~tdJ=eZo?%K6$8d_Sbw#P3G
zN<7%ax?$^9R}T-4GiT0h$h~cr*|bD#<+^owUv^dhk@J4*@8iSsq{uR^{%`4zU%w7r
zxgsJdDH+u6dNzUShS#lIw<7jdnR0P+7k+-`D`Qt90kT&wcGnWSv|C#;D?Xn!pEz-1
z<DEM(pp935e|;5l^X>Qc@Mu`OR#!|v?#>g#b?eq?=<2Th{^8RnAw#b$KSxK<M#=|I
zpR!K%y87Vfks~gk-R{@d#U8%8I=t}11IL#3_Q&`3Rtvd!ul;!c|G(|`O21!pm-mzv
zvOTyZ^YVk|&)ZL(@|rSbio?<%MHLm7R~uGH`Y=SFymU!u;lhO%F0RbA{r=^P%XGb1
z0eN|T1`mJ#<43#24U3=oFf`1YC%4RJW|M98HxDsmQxOr7mMvRMYCarf_mx|`bSWz{
zb8}Vy^V*N^?S+(;m6t48^5D39ea@GkH*Q4m$XbQ$-Q<#xpdceF3)(ecczDV31<RL*
zzu&cb_x+&XQ|8R+dGsg=w4co3t<@#anK?U)pR4rs%sRaKmE_%>#q2L%zWngv0|P@!
zN{YkEkVA(KIo0+oUaV|nY`m0fqSV6GtGSm3b@IttnN<4t`SB?!DJA6O@Z{&`v#_!n
zGUm9a7)eg?Qtj#Om9Di@R%ZV9@88#NmR43u+S=YdA6`i2+}i`%zE@CCaNxv5<;0{U
zrBaV8Jy))TFgTo_XM6Q`)wegDy3yM_M1{682p>?pv$uMCoNps&chC3t@$YAJb#b+{
zwLQ8T9)I+~!DhxQWp4F*7VmUg=nxnvsHLT~VEJ*???<+jz77is3u9scZBxy>v_$Oh
z-ERGT9TSz^ozx~jJk~4S(baY6!^6WHlaKQ$9$xAON-g{UeCn>MJ~PAcYh8lr(|dcX
zdD-|hM7W+jeY&->=Ze*Iy;!HBqD@t|@86e~larfpGKGVavvKKCPzKvr_qWQ$#YI6?
zm9?y_OvugW?8!4{ay~rXk(Utb=f`JN_C~`s;tPup!|a0h_iW$X+Z(;tHsivAD$az`
zQd2eGSuO4S@{fLeeEf=k|H_q`T3TAK{;r=iNk~FM!r<p*hnyUpQ>RWbT-j%?>&w8-
zBhkRf%(i0t;lqa?zJA>e+C6&jUfhI;m4zoyp7ikY3d(0^W!<X57@{>*LtlUW_Vrt~
zY&j|AEaYERRkio`>YY0+ZES27EM3|<*SdVw_wdlrgST%>U%Ys+qo-$zQb-nKcJ^zw
z->=y0X3d`6Ez7r6K=^=KMMcGfBb~y%cHvP`U7W&d4-Pi7TNFNGnc}td*G|y!0~Z&&
zYv}2<#ptmI-1fP1gVpJfw}(f@<o}oVR+lsE?`2Z|xF%xbqm}>8ojb?3|KG3dy|vr(
z@4E#A1Vp#Eo(G*|Az_+zMY#X+#fzYL-n4nMYe(0-u<!5gE(}^(@cNo=sqfpZ+1D4W
zU3>Q5?6(r^ja!29^7MXvf6p%~D=TAHvm@>k`xUi5{XHL;l9H3J{(ki6kwMLmf{o5g
z(<e-t)HG|B)Ymc}AD*6`o(Hd9X(fhSk#cV5JNobM@2i&&-`P>fEUq7S<ibK{)xMrt
zMSp*l-q~Ltzqj`NJzEtuwL{mhhaXz;!n2J>k|{Pe*2TqT#rLB}j~+aF)D<K=W7hVd
zni`v+prC-DpeDQ8Un{=Po-yOWlarG#T)K4V*4Avp<YPQFzu#^@aqgU(pC6xD&JBgc
zD_?djS)#Hge!rZgq~wm;-)2qC%@3bHUp`MP?cScs6Q@o!_4o64b#)ayJ0qEMa}z69
ztJ9+sEBz7^71jLateCf<`cMmJfQHDcWk(+#ZhyS_yq)v<xV;ZvzU(}5#O2IvbAJ83
zUnWgS3^wkQx9|J;`T617x20vR%UqI@l$e;A1;xbFN;AH&fDUn3v}jSmmluIkrc7C|
zWC@FVzuZ(SovgN;!YlhjCVo~w95Day<tQa<Yw7Uyak(4f!^6cH85v)_eSLlX<KOT1
zw+F2Rl`-xcw;J!<xpPO&&!WAx)22-;C@y9WxP4~+oH;#b&iH7EaIvtkY!I%p4h{_s
z%~xOyu=Y>CzpwV{?Wt3zdU$y`rKPFexqEk~)xqKihg!LJl)M!3^7elC>ea0T74xm}
zot>Q>ot=#{XG*4>nbCM|uC=$Ukm;f=dzen!-#W%J0ki=j_=;-78)ocvB%UgisiUK#
zVe8h?X7_@E4ObQl3KpsgC@CrW%rs(UX6FmZU%qr{;<-7NU%v?odbV;Z2u@^}GiT0&
zCr?-yD!#lBJaqW5pqN-&<mNO_8A(CG*$tf?EK7q{3P?$DwK_HW+y4!DRnXDFuz_tt
zhev>R*qQ?`FE1~AcgIpfO3F)?Pf(BnREsxt_V*t@HC0<sUY?(woqgqDMWvu*VFSU5
z40(5UG+ww6pcB7OrkRa*l9i0oqAF1R&-q~Q_j`vIyZ3KMJls}w`M{S~SG`|d=;*k?
z;^U&yvebLJl8w!tgLTZz%$$o9l~(nG-F@fIoh5vY9V<L@z+2xg8Tc@Cg4-{`;4`^+
z4@1K7umO0>%D_rnF$9FgDVEBBT0klrcFpl;XSi0g$@@|Q=;S63oB!+=*cSY#d48pl
Qfq{X+)78&qol`;+0OLf&eE<Le

literal 0
HcmV?d00001

diff --git a/doc/sf_and_dist/graphs/airy_bip.svg b/doc/sf_and_dist/graphs/airy_bip.svg
new file mode 100644
index 000000000..eca86ee13
--- /dev/null
+++ b/doc/sf_and_dist/graphs/airy_bip.svg
@@ -0,0 +1,60 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="600" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<!-- SVG Plot Copyright John Maddock 2008 --> 
+<meta name="copyright" content="John Maddock" />
+<meta name="date" content="2008" />
+<!-- Use, modification and distribution of this Scalable Vector Graphic file -->
+<!-- are subject to the Boost Software License, Version 1.0. -->
+<!-- (See accompanying file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) -->
+
+<clipPath id="plot_window"><rect x="76.8" y="59" width="496.2" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="600" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="75.8" y="58" width="498.2" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="500.5" y1="58" x2="500.5" y2="346"/><line x1="75.8" y1="58" x2="75.8" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="70.8" y1="327.6" x2="574" y2="327.6"/><line x1="70.8" y1="341" x2="574" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M73.8,313.2 L75.8,313.2 M73.8,298.8 L75.8,298.8 M73.8,284.4 L75.8,284.4 M73.8,255.6 L75.8,255.6 M73.8,241.2 L75.8,241.2 M73.8,226.8 L75.8,226.8 M73.8,198 L75.8,198 M73.8,183.6 L75.8,183.6 M73.8,169.2 L75.8,169.2 M73.8,140.4 L75.8,140.4 M73.8,126 L75.8,126 M73.8,111.6 L75.8,111.6 M73.8,82.81 L75.8,82.81 M73.8,68.41 L75.8,68.41 M73.8,327.6 L75.8,327.6 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M527.1,341 L527.1,343 M553.6,341 L553.6,343 M474,341 L474,343 M447.4,341 L447.4,343 M420.9,341 L420.9,343 M367.8,341 L367.8,343 M341.3,341 L341.3,343 M314.7,341 L314.7,343 M261.6,341 L261.6,343 M235.1,341 L235.1,343 M208.5,341 L208.5,343 M155.4,341 L155.4,343 M128.9,341 L128.9,343 M102.3,341 L102.3,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M70.8,327.6 L75.8,327.6 M70.8,270 L75.8,270 M70.8,212.4 L75.8,212.4 M70.8,154.8 L75.8,154.8 M70.8,97.21 L75.8,97.21 M70.8,327.6 L75.8,327.6 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M500.5,341 L500.5,346 M500.5,341 L500.5,346 M394.3,341 L394.3,346 M288.2,341 L288.2,346 M182,341 L182,346 M75.8,341 L75.8,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="500.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="500.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="394.3" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-5</text>
+<text x="288.2" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text>
+<text x="182" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-15</text>
+<text x="75.8" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-20</text></g>
+<g id="yTicksValues">
+<text x="64.8" y="330" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="64.8" y="272.4" text-anchor="end" font-size="12" font-family="Verdana">5</text>
+<text x="64.8" y="214.8" text-anchor="end" font-size="12" font-family="Verdana">10</text>
+<text x="64.8" y="157.2" text-anchor="end" font-size="12" font-family="Verdana">15</text>
+<text x="64.8" y="99.61" text-anchor="end" font-size="12" font-family="Verdana">20</text>
+<text x="64.8" y="330" text-anchor="end" font-size="12" font-family="Verdana">0</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">airy_bi_prime(z)</text></g>
+<g id="xLabel">
+<text x="324.9" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">z</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,336.7 L78.24,330.5 L80.68,323.5 L83.13,317.7 L85.57,314.4 L88.01,314.4 L90.45,317.7 L92.9,323.5 L95.34,330.3 L97.78,336.3 L100.2,340.2 L102.7,341 L105.1,338.5 L107.5,333.4 L110,327 L112.4,320.7 L114.9,316.1 L117.3,314.2 L119.8,315.5 L122.2,319.5 L124.6,325.4 L127.1,331.7 L129.5,337.1 L132,340.3 L134.4,340.6 L136.9,338 L139.3,333.1 L141.7,327.1 L144.2,321.1 L146.6,316.7 L149.1,314.6 L151.5,315.3 L153.9,318.6 L156.4,323.8 L158.8,329.8 L161.3,335.2 L163.7,339.1 L166.2,340.5 L168.6,339.3 L171,335.8 L173.5,330.6 L175.9,324.9 L178.4,319.7 L180.8,316.1 L183.3,314.8 L185.7,316 L188.1,319.4 L190.6,324.3 L193,329.8 L195.5,334.9 L197.9,338.5 L200.3,340.1 L202.8,339.4 L205.2,336.6 L207.7,332.1 L210.1,326.9 L212.6,321.8 L215,317.8 L217.4,315.6 L219.9,315.4 L222.3,317.3 L224.8,321 L227.2,325.7 L229.7,330.7 L232.1,335.2 L234.5,338.4 L237,339.7 L239.4,339.2 L241.9,336.7 L244.3,332.9 L246.8,328.2 L249.2,323.5 L251.6,319.5 L254.1,316.7 L256.5,315.6 L259,316.3 L261.4,318.7 L263.8,322.3 L266.3,326.7 L268.7,331.1 L271.2,335 L273.6,337.8 L276.1,339.2 L278.5,339 L280.9,337.2 L283.4,334.1 L285.8,330.2 L288.3,326 L290.7,322.1 L293.2,318.9 L295.6,316.8 L298,316.2 L300.5,316.9 L302.9,319 L305.4,322 L307.8,325.7 L310.2,329.6 L312.7,333.2 L315.1,336.1 L317.6,338 L320,338.7 L322.5,338.2 L324.9,336.5 L327.3,333.9 L329.8,330.6 L332.2,327.1 L334.7,323.7 L337.1,320.7 L339.6,318.5 L342,317.2 L344.4,316.9 L346.9,317.7 L349.3,319.3 L351.8,321.7 L354.2,324.6 L356.6,327.8 L359.1,330.8 L361.5,333.5 L364,335.7 L366.4,337.2 L368.9,337.8 L371.3,337.6 L373.7,336.6 L376.2,335 L378.6,332.8 L381.1,330.2 L383.5,327.5 L386,324.9 L388.4,322.5 L390.8,320.5 L393.3,319.1 L395.7,318.2 L398.2,318 L400.6,318.3 L403,319.2 L405.5,320.6 L407.9,322.4 L410.4,324.4 L412.8,326.5 L415.3,328.7 L417.7,330.7 L420.1,332.5 L422.6,334 L425,335.2 L427.5,335.9 L429.9,336.3 L432.4,336.3 L434.8,335.9 L437.2,335.2 L439.7,334.3 L442.1,333.1 L444.6,331.8 L447,330.4 L449.4,328.9 L451.9,327.5 L454.3,326.2 L456.8,325 L459.2,323.9 L461.7,322.9 L464.1,322.2 L466.5,321.6 L469,321.1 L471.4,320.8 L473.9,320.7 L476.3,320.7 L478.8,320.7 L481.2,320.9 L483.6,321.1 L486.1,321.4 L488.5,321.6 L491,321.9 L493.4,322.1 L495.9,322.3 L498.3,322.4 L500.7,322.4 L503.2,322.4 L505.6,322.2 L508.1,321.9 L510.5,321.5 L512.9,320.9 L515.4,320.1 L517.8,319 L520.3,317.8 L522.7,316.2 L525.2,314.3 L527.6,312 L530,309.1 L532.5,305.7 L534.9,301.5 L537.4,296.5 L539.8,290.4 L542.3,282.9 L544.7,273.8 L547.1,262.7 L549.6,249 L552,232.1 L554.5,211.3 L556.9,185.5 L559.3,153.5 L561.8,113.5 L564.2,63.55 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="title">
+<text x="300" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Bi'</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/sf_graphs.cpp b/doc/sf_and_dist/graphs/sf_graphs.cpp
index d67d97cdd..24001ac84 100644
--- a/doc/sf_and_dist/graphs/sf_graphs.cpp
+++ b/doc/sf_and_dist/graphs/sf_graphs.cpp
@@ -248,7 +248,7 @@ int main()
    double (*f2i)(int, double);
    double (*f3)(double, double, double);
    double (*f4)(double, double, double, double);
-
+#if 0
    f = boost::math::zeta;
    plot.add(f, 1 + find_end_point(f, 0.1, 40.0, false, 1.0), 10, "");
    plot.add(f, -20, 1 + find_end_point(f, -0.1, -40.0, false, 1.0), "");
@@ -675,6 +675,27 @@ int main()
    plot.add(boost::bind(f2, 0.95, _1), -2.5, 2.5, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -2.5, 2.5, "k=1");
    plot.plot("Jacobi Elliptic sd", "jacobi_sd.svg", "k", "jacobi_sd(k, phi)");
+#endif
+
+   f = boost::math::airy_ai;
+   plot.clear();
+   plot.add(f, -20, 20, "");
+   plot.plot("Ai", "airy_ai.svg", "z", "airy_ai(z)");
+
+   f = boost::math::airy_bi;
+   plot.clear();
+   plot.add(f, -20, 3, "");
+   plot.plot("Bi", "airy_bi.svg", "z", "airy_bi(z)");
+
+   f = boost::math::airy_ai_prime;
+   plot.clear();
+   plot.add(f, -20, 20, "");
+   plot.plot("Ai'", "airy_aip.svg", "z", "airy_ai_prime(z)");
+
+   f = boost::math::airy_bi_prime;
+   plot.clear();
+   plot.add(f, -20, 3, "");
+   plot.plot("Bi'", "airy_bip.svg", "z", "airy_bi_prime(z)");
 
    return 0;
 }
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 7aade3401..059a8018c 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -294,6 +294,13 @@
 <dt><span class="section"><a href="math_toolkit/special/hankel/sph_hankel.html">Spherical Hankel
         Functions</a></span></dt>
 </dl></dd>
+<dt><span class="section"><a href="math_toolkit/special/airy.html">Airy Functions</a></span></dt>
+<dd><dl>
+<dt><span class="section"><a href="math_toolkit/special/airy/ai.html">Airy Ai Function</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/airy/bi.html">Airy Bi Function</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/airy/aip.html">Airy Ai' Function</a></span></dt>
+<dt><span class="section"><a href="math_toolkit/special/airy/bip.html">Airy Bi' Function</a></span></dt>
+</dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/ellint.html">Elliptic Integrals</a></span></dt>
 <dd><dl>
 <dt><span class="section"><a href="math_toolkit/special/ellint/ellint_intro.html">Elliptic
@@ -570,7 +577,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: May 17, 2012 at 10:07:59 GMT</small></p></td>
+<td align="left"><p><small>Last revised: May 20, 2012 at 15:54:08 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index f5454540a..06437df6b 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1299305">
+<div class="section id1318710">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1299305"></a>Function Index</h2></div></div></div>
+<a name="id1318710"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
@@ -57,6 +57,22 @@
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_ai</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_ai_prime</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_bi</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_bi_prime</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
 <div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 6902d2e2b..daa7f7518 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1318008">
+<div class="section id1333507">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1318008"></a>Class Index</h2></div></div></div>
+<a name="id1333507"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 18073d047..5fb692ac7 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1318949">
+<div class="section id1336087">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1318949"></a>Typedef Index</h2></div></div></div>
+<a name="id1336087"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 7e48607e9..1cc30f06d 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1321312">
+<div class="section id1339542">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1321312"></a>Macro Index</h2></div></div></div>
+<a name="id1339542"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 2cc4aaef7..ddfbf0932 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1322539">
+<div class="section id1340769">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1322539"></a>Index</h2></div></div></div>
+<a name="id1340769"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
@@ -63,6 +63,38 @@
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Airy Ai Function</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Airy Ai' Function</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Airy Bi Function</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Airy Bi' Function</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_ai</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_ai_prime</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_bi</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">airy_bi_prime</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
 <div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 2425d341c..757299775 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id831761"></a>
+        <a class="indexterm" name="id850964"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 853c7b232..d819395ee 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id831631"></a>
+        <a class="indexterm" name="id850835"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index 41e84c7d6..f7725eedb 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -97,6 +97,13 @@
 <dt><span class="section"><a href="special/hankel/sph_hankel.html">Spherical Hankel
         Functions</a></span></dt>
 </dl></dd>
+<dt><span class="section"><a href="special/airy.html">Airy Functions</a></span></dt>
+<dd><dl>
+<dt><span class="section"><a href="special/airy/ai.html">Airy Ai Function</a></span></dt>
+<dt><span class="section"><a href="special/airy/bi.html">Airy Bi Function</a></span></dt>
+<dt><span class="section"><a href="special/airy/aip.html">Airy Ai' Function</a></span></dt>
+<dt><span class="section"><a href="special/airy/bip.html">Airy Bi' Function</a></span></dt>
+</dl></dd>
 <dt><span class="section"><a href="special/ellint.html">Elliptic Integrals</a></span></dt>
 <dd><dl>
 <dt><span class="section"><a href="special/ellint/ellint_intro.html">Elliptic
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy.html b/doc/sf_and_dist/html/math_toolkit/special/airy.html
new file mode 100644
index 000000000..9b8a2cb4b
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy.html
@@ -0,0 +1,50 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Airy Functions</title>
+<link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../index.html" title="Math Toolkit">
+<link rel="up" href="../special.html" title="Special Functions">
+<link rel="prev" href="hankel/sph_hankel.html" title="Spherical Hankel Functions">
+<link rel="next" href="airy/ai.html" title="Airy Ai Function">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="airy/ai.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_airy">
+<div class="titlepage"><div><div><h3 class="title">
+<a name="math_toolkit.special.airy"></a><a class="link" href="airy.html" title="Airy Functions">Airy Functions</a>
+</h3></div></div></div>
+<div class="toc"><dl>
+<dt><span class="section"><a href="airy/ai.html">Airy Ai Function</a></span></dt>
+<dt><span class="section"><a href="airy/bi.html">Airy Bi Function</a></span></dt>
+<dt><span class="section"><a href="airy/aip.html">Airy Ai' Function</a></span></dt>
+<dt><span class="section"><a href="airy/bip.html">Airy Bi' Function</a></span></dt>
+</dl></div>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="airy/ai.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
new file mode 100644
index 000000000..8e3d83055
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
@@ -0,0 +1,123 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Airy Ai Function</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../airy.html" title="Airy Functions">
+<link rel="prev" href="../airy.html" title="Airy Functions">
+<link rel="next" href="bi.html" title="Airy Bi Function">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../airy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_airy_ai">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.airy.ai"></a><a class="link" href="ai.html" title="Airy Ai Function">Airy Ai Function</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.airy.ai.h0"></a>
+          <span><a name="math_toolkit.special.airy.ai.synopsis"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">airy</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_ai</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_ai</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.airy.ai.h1"></a>
+          <span><a name="math_toolkit.special.airy.ai.description"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.description">Description</a>
+        </h6>
+<p>
+          The function <a class="link" href="ai.html" title="Airy Ai Function">airy_ai</a>
+          calculates the Airy function Ai which is the first solution to the differential
+          equation:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy.png"></span>
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          The following graph illustrates how this function changes as <span class="emphasis"><em>x</em></span>
+          changes: for negative <span class="emphasis"><em>x</em></span> the function is cyclic, while
+          for positive <span class="emphasis"><em>x</em></span> the value tends to zero:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/airy_ai.png" align="middle"></span>
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.ai.h2"></a>
+          <span><a name="math_toolkit.special.airy.ai.accuracy"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.accuracy">Accuracy</a>
+        </h6>
+<p>
+          This function is implemented entirely in terms of the Bessel functions
+          <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
+          and <a class="link" href="../bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">cyl_bessel_k</a>
+          - refer to those functions for detailed accuracy information.
+        </p>
+<p>
+          In general though, the relative error is low (less than 100 &#949;) for <span class="emphasis"><em>x
+          &gt; 0</em></span> while only the absolute error is low for <span class="emphasis"><em>x
+          &lt; 0</em></span>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.ai.h3"></a>
+          <span><a name="math_toolkit.special.airy.ai.testing"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.testing">Testing</a>
+        </h6>
+<p>
+          Since this function is implemented in terms of other special functions,
+          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.ai.h4"></a>
+          <span><a name="math_toolkit.special.airy.ai.implementation"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.implementation">Implementation</a>
+        </h6>
+<p>
+          This function is implemented in terms of the Bessel functions using the
+          relations:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy_ai.png"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../airy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
new file mode 100644
index 000000000..a0180d0e3
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
@@ -0,0 +1,123 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Airy Ai' Function</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../airy.html" title="Airy Functions">
+<link rel="prev" href="bi.html" title="Airy Bi Function">
+<link rel="next" href="bip.html" title="Airy Bi' Function">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="bi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_airy_aip">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.airy.aip"></a><a class="link" href="aip.html" title="Airy Ai' Function">Airy Ai' Function</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.airy.aip.h0"></a>
+          <span><a name="math_toolkit.special.airy.aip.synopsis"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">airy</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_ai_prime</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_ai_prime</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.airy.aip.h1"></a>
+          <span><a name="math_toolkit.special.airy.aip.description"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.description">Description</a>
+        </h6>
+<p>
+          The function <a class="link" href="aip.html" title="Airy Ai' Function">airy_ai_prime</a>
+          calculates the Airy function Ai' which is the derivative of the first solution
+          to the differential equation:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy.png"></span>
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          The following graph illustrates how this function changes as <span class="emphasis"><em>x</em></span>
+          changes: for negative <span class="emphasis"><em>x</em></span> the function is cyclic, while
+          for positive <span class="emphasis"><em>x</em></span> the value tends to zero:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/airy_aip.png" align="middle"></span>
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.aip.h2"></a>
+          <span><a name="math_toolkit.special.airy.aip.accuracy"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.accuracy">Accuracy</a>
+        </h6>
+<p>
+          This function is implemented entirely in terms of the Bessel functions
+          <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
+          and <a class="link" href="../bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">cyl_bessel_k</a>
+          - refer to those functions for detailed accuracy information.
+        </p>
+<p>
+          In general though, the relative error is low (less than 100 &#949;) for <span class="emphasis"><em>x
+          &gt; 0</em></span> while only the absolute error is low for <span class="emphasis"><em>x
+          &lt; 0</em></span>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.aip.h3"></a>
+          <span><a name="math_toolkit.special.airy.aip.testing"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.testing">Testing</a>
+        </h6>
+<p>
+          Since this function is implemented in terms of other special functions,
+          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.aip.h4"></a>
+          <span><a name="math_toolkit.special.airy.aip.implementation"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.implementation">Implementation</a>
+        </h6>
+<p>
+          This function is implemented in terms of the Bessel functions using the
+          relations:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy_aip.png"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="bi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
new file mode 100644
index 000000000..aef1cfde6
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
@@ -0,0 +1,123 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Airy Bi Function</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../airy.html" title="Airy Functions">
+<link rel="prev" href="ai.html" title="Airy Ai Function">
+<link rel="next" href="aip.html" title="Airy Ai' Function">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="ai.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="aip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_airy_bi">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.airy.bi"></a><a class="link" href="bi.html" title="Airy Bi Function">Airy Bi Function</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.airy.bi.h0"></a>
+          <span><a name="math_toolkit.special.airy.bi.synopsis"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">airy</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_bi</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_bi</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.airy.bi.h1"></a>
+          <span><a name="math_toolkit.special.airy.bi.description"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.description">Description</a>
+        </h6>
+<p>
+          The function <a class="link" href="bi.html" title="Airy Bi Function">airy_bi</a>
+          calculates the Airy function Bi which is the second solution to the differential
+          equation:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy.png"></span>
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          The following graph illustrates how this function changes as <span class="emphasis"><em>x</em></span>
+          changes: for negative <span class="emphasis"><em>x</em></span> the function is cyclic, while
+          for positive <span class="emphasis"><em>x</em></span> the value tends to infinity:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/airy_bi.png" align="middle"></span>
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bi.h2"></a>
+          <span><a name="math_toolkit.special.airy.bi.accuracy"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.accuracy">Accuracy</a>
+        </h6>
+<p>
+          This function is implemented entirely in terms of the Bessel functions
+          <a class="link" href="../bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">cyl_bessel_i</a>
+          and <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
+          - refer to those functions for detailed accuracy information.
+        </p>
+<p>
+          In general though, the relative error is low (less than 100 &#949;) for <span class="emphasis"><em>x
+          &gt; 0</em></span> while only the absolute error is low for <span class="emphasis"><em>x
+          &lt; 0</em></span>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bi.h3"></a>
+          <span><a name="math_toolkit.special.airy.bi.testing"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.testing">Testing</a>
+        </h6>
+<p>
+          Since this function is implemented in terms of other special functions,
+          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bi.h4"></a>
+          <span><a name="math_toolkit.special.airy.bi.implementation"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.implementation">Implementation</a>
+        </h6>
+<p>
+          This function is implemented in terms of the Bessel functions using the
+          relations:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy_bi.png"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="ai.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="aip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
new file mode 100644
index 000000000..50143b930
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
@@ -0,0 +1,123 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Airy Bi' Function</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../airy.html" title="Airy Functions">
+<link rel="prev" href="aip.html" title="Airy Ai' Function">
+<link rel="next" href="../ellint.html" title="Elliptic Integrals">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="aip.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_airy_bip">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.airy.bip"></a><a class="link" href="bip.html" title="Airy Bi' Function">Airy Bi' Function</a>
+</h4></div></div></div>
+<h6>
+<a name="math_toolkit.special.airy.bip.h0"></a>
+          <span><a name="math_toolkit.special.airy.bip.synopsis"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.synopsis">Synopsis</a>
+        </h6>
+<p>
+</p>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">airy</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
+<p>
+        </p>
+<pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_bi_prime</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
+
+ <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">airy_bi_prime</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+
+<span class="special">}}</span> <span class="comment">// namespaces</span>
+</pre>
+<h6>
+<a name="math_toolkit.special.airy.bip.h1"></a>
+          <span><a name="math_toolkit.special.airy.bip.description"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.description">Description</a>
+        </h6>
+<p>
+          The function <a class="link" href="bip.html" title="Airy Bi' Function">airy_bi_prime</a>
+          calculates the Airy function Bi' which is the derivative of the second
+          solution to the differential equation:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy.png"></span>
+        </p>
+<p>
+          The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
+          optional and can be used to control the behaviour of the function: how
+          it handles errors, what level of precision to use etc. Refer to the <a class="link" href="../../policy.html" title="Policies">policy documentation for more details</a>.
+        </p>
+<p>
+          The following graph illustrates how this function changes as <span class="emphasis"><em>x</em></span>
+          changes: for negative <span class="emphasis"><em>x</em></span> the function is cyclic, while
+          for positive <span class="emphasis"><em>x</em></span> the value tends to infinity:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../graphs/airy_bi.png" align="middle"></span>
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bip.h2"></a>
+          <span><a name="math_toolkit.special.airy.bip.accuracy"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.accuracy">Accuracy</a>
+        </h6>
+<p>
+          This function is implemented entirely in terms of the Bessel functions
+          <a class="link" href="../bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">cyl_bessel_i</a>
+          and <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
+          - refer to those functions for detailed accuracy information.
+        </p>
+<p>
+          In general though, the relative error is low (less than 100 &#949;) for <span class="emphasis"><em>x
+          &gt; 0</em></span> while only the absolute error is low for <span class="emphasis"><em>x
+          &lt; 0</em></span>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bip.h3"></a>
+          <span><a name="math_toolkit.special.airy.bip.testing"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.testing">Testing</a>
+        </h6>
+<p>
+          Since this function is implemented in terms of other special functions,
+          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+        </p>
+<h6>
+<a name="math_toolkit.special.airy.bip.h4"></a>
+          <span><a name="math_toolkit.special.airy.bip.implementation"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.implementation">Implementation</a>
+        </h6>
+<p>
+          This function is implemented in terms of the Bessel functions using the
+          relations:
+        </p>
+<p>
+          <span class="inlinemediaobject"><img src="../../../../equations/airy_bip.png"></span>
+        </p>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="aip.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint.html b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
index f4760ebf6..f27885254 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
@@ -6,7 +6,7 @@
 <meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
-<link rel="prev" href="hankel/sph_hankel.html" title="Spherical Hankel Functions">
+<link rel="prev" href="airy/bip.html" title="Airy Bi' Function">
 <link rel="next" href="ellint/ellint_intro.html" title="Elliptic Integral Overview">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
@@ -20,7 +20,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="airy/bip.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_ellint">
 <div class="titlepage"><div><div><h3 class="title">
@@ -50,7 +50,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="airy/bip.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
index b7779eddf..7c0d69afa 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
@@ -7,7 +7,7 @@
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="cyl_hankel.html" title="Cyclic Hankel Functions">
-<link rel="next" href="../ellint.html" title="Elliptic Integrals">
+<link rel="next" href="../airy.html" title="Airy Functions">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
 <table cellpadding="2" width="100%"><tr>
@@ -20,7 +20,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../airy.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_hankel_sph_hankel">
 <div class="titlepage"><div><div><h4 class="title">
@@ -116,7 +116,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../airy.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/math.qbk b/doc/sf_and_dist/math.qbk
index c802e2d49..5e981bfce 100644
--- a/doc/sf_and_dist/math.qbk
+++ b/doc/sf_and_dist/math.qbk
@@ -157,6 +157,12 @@ and use the function's name as the link text.]
 [def __sph_hankel_1  [link math_toolkit.special.hankel.sph_hankel sph_hankel_1]]
 [def __sph_hankel_2  [link math_toolkit.special.hankel.sph_hankel sph_hankel_2]]
 
+[/Airy Functions]
+[def __airy_ai [link math_toolkit.special.airy.ai airy_ai]]
+[def __airy_bi [link math_toolkit.special.airy.bi airy_bi]]
+[def __airy_bi_prime [link math_toolkit.special.airy.bip airy_bi_prime]]
+[def __airy_ai_prime [link math_toolkit.special.airy.aip airy_ai_prime]]
+
 [/Jacobi Elliptic Functions]
 [def __jacobi_elliptic [link math_toolkit.special.jacobi.jacobi_elliptic jacobi_elliptic]]
 
@@ -433,6 +439,9 @@ and as a CD ISBN 0-9504833-2-X  978-0-9504833-2-0, Classification 519.2-dc22.
 [/Hankel functions]
 [include hankel.qbk]
 
+[/Airy Functions]
+[include airy.qbk]
+
 [section:ellint Elliptic Integrals]
 [include ellint_introduction.qbk]
 [include ellint_carlson.qbk]
diff --git a/include/boost/math/special_functions.hpp b/include/boost/math/special_functions.hpp
index d0deea6f0..3723bd2d2 100644
--- a/include/boost/math/special_functions.hpp
+++ b/include/boost/math/special_functions.hpp
@@ -12,6 +12,7 @@
 #ifndef BOOST_MATH_SPECIAL_FUNCTIONS_HPP
 #define BOOST_MATH_SPECIAL_FUNCTIONS_HPP
 
+#include <boost/math/special_functions/airy.hpp>
 #include <boost/math/special_functions/acosh.hpp>
 #include <boost/math/special_functions/asinh.hpp>
 #include <boost/math/special_functions/atanh.hpp>
diff --git a/include/boost/math/special_functions/airy.hpp b/include/boost/math/special_functions/airy.hpp
new file mode 100644
index 000000000..408cf6758
--- /dev/null
+++ b/include/boost/math/special_functions/airy.hpp
@@ -0,0 +1,246 @@
+// Copyright John Maddock 2012.
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#ifndef BOOST_MATH_AIRY_HPP
+#define BOOST_MATH_AIRY_HPP
+
+#include <boost/math/special_functions/bessel.hpp>
+#include <boost/math/special_functions/cbrt.hpp>
+
+namespace boost{ namespace math{
+
+namespace detail{
+
+template <class T, class Policy>
+T airy_ai_imp(T x, const Policy& pol)
+{
+   BOOST_MATH_STD_USING
+
+   if(x < 0)
+   {
+      T p = -x * sqrt(-x) * 2 / 3;
+      T v = T(1) / 3;
+      T j1 = boost::math::cyl_bessel_j(v, p, pol);
+      T j2 = boost::math::cyl_bessel_j(-v, p, pol);
+      T ai = sqrt(-x) * (j1 + j2) / 3;
+      //T bi = sqrt(-x / 3) * (j2 - j1);
+      return ai;
+   }
+   else if(fabs(x * x * x) / 6 < tools::epsilon<T>())
+   {
+      T tg = boost::math::tgamma(constants::twothirds<T>(), pol);
+      T ai = 1 / (pow(T(3), constants::twothirds<T>()) * tg);
+      //T bi = 1 / (sqrt(boost::math::cbrt(T(3))) * tg);
+      return ai;
+   }
+   else
+   {
+      T p = 2 * x * sqrt(x) / 3;
+      T v = T(1) / 3;
+      //T j1 = boost::math::cyl_bessel_i(-v, p, pol);
+      //T j2 = boost::math::cyl_bessel_i(v, p, pol);
+      //
+      // Note that although we can calculate ai from j1 and j2, the accuracy is horrible
+      // as we're subtracting two very large values, so use the Bessel K relation instead:
+      //
+      T ai = cyl_bessel_k(v, p, pol) * sqrt(x / 3) / boost::math::constants::pi<T>();  //sqrt(x) * (j1 - j2) / 3;
+      //T bi = sqrt(x / 3) * (j1 + j2);
+      return ai;
+   }
+}
+
+template <class T, class Policy>
+T airy_bi_imp(T x, const Policy& pol)
+{
+   BOOST_MATH_STD_USING
+
+   if(x < 0)
+   {
+      T p = -x * sqrt(-x) * 2 / 3;
+      T v = T(1) / 3;
+      T j1 = boost::math::cyl_bessel_j(v, p, pol);
+      T j2 = boost::math::cyl_bessel_j(-v, p, pol);
+      //T ai = sqrt(-x) * (j1 + j2) / 3;
+      T bi = sqrt(-x / 3) * (j2 - j1);
+      return bi;
+   }
+   else if(fabs(x * x * x) / 6 < tools::epsilon<T>())
+   {
+      T tg = boost::math::tgamma(constants::twothirds<T>(), pol);
+      //T ai = 1 / (pow(T(3), constants::twothirds<T>()) * tg);
+      T bi = 1 / (sqrt(boost::math::cbrt(T(3))) * tg);
+      return bi;
+   }
+   else
+   {
+      T p = 2 * x * sqrt(x) / 3;
+      T v = T(1) / 3;
+      T j1 = boost::math::cyl_bessel_i(-v, p, pol);
+      T j2 = boost::math::cyl_bessel_i(v, p, pol);
+      T bi = sqrt(x / 3) * (j1 + j2);
+      return bi;
+   }
+}
+
+template <class T, class Policy>
+T airy_ai_prime_imp(T x, const Policy& pol)
+{
+   BOOST_MATH_STD_USING
+
+   if(x < 0)
+   {
+      T p = -x * sqrt(-x) * 2 / 3;
+      T v = T(2) / 3;
+      T j1 = boost::math::cyl_bessel_j(v, p, pol);
+      T j2 = boost::math::cyl_bessel_j(-v, p, pol);
+      T aip = -x * (j1 - j2) / 3;
+      return aip;
+   }
+   else if(fabs(x * x) / 2 < tools::epsilon<T>())
+   {
+      T tg = boost::math::tgamma(constants::third<T>(), pol);
+      T aip = 1 / (boost::math::cbrt(T(3)) * tg);
+      return -aip;
+   }
+   else
+   {
+      T p = 2 * x * sqrt(x) / 3;
+      T v = T(2) / 3;
+      //T j1 = boost::math::cyl_bessel_i(-v, p, pol);
+      //T j2 = boost::math::cyl_bessel_i(v, p, pol);
+      //
+      // Note that although we can calculate ai from j1 and j2, the accuracy is horrible
+      // as we're subtracting two very large values, so use the Bessel K relation instead:
+      //
+      T aip = -cyl_bessel_k(v, p, pol) * x / (boost::math::constants::root_three<T>() * boost::math::constants::pi<T>());
+      return aip;
+   }
+}
+
+template <class T, class Policy>
+T airy_bi_prime_imp(T x, const Policy& pol)
+{
+   BOOST_MATH_STD_USING
+
+   if(x < 0)
+   {
+      T p = -x * sqrt(-x) * 2 / 3;
+      T v = T(2) / 3;
+      T j1 = boost::math::cyl_bessel_j(v, p, pol);
+      T j2 = boost::math::cyl_bessel_j(-v, p, pol);
+      T aip = -x * (j1 + j2) / constants::root_three<T>();
+      return aip;
+   }
+   else if(fabs(x * x) / 2 < tools::epsilon<T>())
+   {
+      T tg = boost::math::tgamma(constants::third<T>(), pol);
+      T bip = sqrt(boost::math::cbrt(T(3))) / tg;
+      return bip;
+   }
+   else
+   {
+      T p = 2 * x * sqrt(x) / 3;
+      T v = T(2) / 3;
+      T j1 = boost::math::cyl_bessel_i(-v, p, pol);
+      T j2 = boost::math::cyl_bessel_i(v, p, pol);
+      T aip = x * (j1 + j2) / boost::math::constants::root_three<T>();
+      return aip;
+   }
+}
+
+} // namespace detail
+
+template <class T, class Policy>
+inline typename tools::promote_args<T>::type airy_ai(T x, const Policy&)
+{
+   BOOST_FPU_EXCEPTION_GUARD
+   typedef typename tools::promote_args<T>::type result_type;
+   typedef typename policies::evaluation<result_type, Policy>::type value_type;
+   typedef typename policies::normalise<
+      Policy, 
+      policies::promote_float<false>, 
+      policies::promote_double<false>, 
+      policies::discrete_quantile<>,
+      policies::assert_undefined<> >::type forwarding_policy;
+
+   return policies::checked_narrowing_cast<result_type, Policy>(detail::airy_ai_imp<value_type>(static_cast<value_type>(x), forwarding_policy()), "boost::math::airy<%1%>(%1%)");
+}
+
+template <class T>
+inline typename tools::promote_args<T>::type airy_ai(T x)
+{
+   return airy_ai(x, policies::policy<>());
+}
+
+template <class T, class Policy>
+inline typename tools::promote_args<T>::type airy_bi(T x, const Policy&)
+{
+   BOOST_FPU_EXCEPTION_GUARD
+   typedef typename tools::promote_args<T>::type result_type;
+   typedef typename policies::evaluation<result_type, Policy>::type value_type;
+   typedef typename policies::normalise<
+      Policy, 
+      policies::promote_float<false>, 
+      policies::promote_double<false>, 
+      policies::discrete_quantile<>,
+      policies::assert_undefined<> >::type forwarding_policy;
+
+   return policies::checked_narrowing_cast<result_type, Policy>(detail::airy_bi_imp<value_type>(static_cast<value_type>(x), forwarding_policy()), "boost::math::airy<%1%>(%1%)");
+}
+
+template <class T>
+inline typename tools::promote_args<T>::type airy_bi(T x)
+{
+   return airy_bi(x, policies::policy<>());
+}
+
+template <class T, class Policy>
+inline typename tools::promote_args<T>::type airy_ai_prime(T x, const Policy&)
+{
+   BOOST_FPU_EXCEPTION_GUARD
+   typedef typename tools::promote_args<T>::type result_type;
+   typedef typename policies::evaluation<result_type, Policy>::type value_type;
+   typedef typename policies::normalise<
+      Policy, 
+      policies::promote_float<false>, 
+      policies::promote_double<false>, 
+      policies::discrete_quantile<>,
+      policies::assert_undefined<> >::type forwarding_policy;
+
+   return policies::checked_narrowing_cast<result_type, Policy>(detail::airy_ai_prime_imp<value_type>(static_cast<value_type>(x), forwarding_policy()), "boost::math::airy<%1%>(%1%)");
+}
+
+template <class T>
+inline typename tools::promote_args<T>::type airy_ai_prime(T x)
+{
+   return airy_ai_prime(x, policies::policy<>());
+}
+
+template <class T, class Policy>
+inline typename tools::promote_args<T>::type airy_bi_prime(T x, const Policy&)
+{
+   BOOST_FPU_EXCEPTION_GUARD
+   typedef typename tools::promote_args<T>::type result_type;
+   typedef typename policies::evaluation<result_type, Policy>::type value_type;
+   typedef typename policies::normalise<
+      Policy, 
+      policies::promote_float<false>, 
+      policies::promote_double<false>, 
+      policies::discrete_quantile<>,
+      policies::assert_undefined<> >::type forwarding_policy;
+
+   return policies::checked_narrowing_cast<result_type, Policy>(detail::airy_bi_prime_imp<value_type>(static_cast<value_type>(x), forwarding_policy()), "boost::math::airy<%1%>(%1%)");
+}
+
+template <class T>
+inline typename tools::promote_args<T>::type airy_bi_prime(T x)
+{
+   return airy_bi_prime(x, policies::policy<>());
+}
+
+}} // namespaces
+
+#endif // BOOST_MATH_AIRY_HPP
diff --git a/include/boost/math/special_functions/jacobi_elliptic.hpp b/include/boost/math/special_functions/jacobi_elliptic.hpp
index 6d303b722..f8a75cc89 100644
--- a/include/boost/math/special_functions/jacobi_elliptic.hpp
+++ b/include/boost/math/special_functions/jacobi_elliptic.hpp
@@ -8,6 +8,8 @@
 #define BOOST_MATH_JACOBI_ELLIPTIC_HPP
 
 #include <boost/math/tools/precision.hpp>
+#include <boost/math/tools/promotion.hpp>
+#include <boost/math/policies/error_handling.hpp>
 
 namespace boost{ namespace math{
 
diff --git a/include/boost/math/special_functions/math_fwd.hpp b/include/boost/math/special_functions/math_fwd.hpp
index 65c87ff58..8f6ce5355 100644
--- a/include/boost/math/special_functions/math_fwd.hpp
+++ b/include/boost/math/special_functions/math_fwd.hpp
@@ -639,6 +639,30 @@ namespace boost
    template <class T1, class T2>
    std::complex<typename detail::bessel_traits<T1, T2, policies::policy<> >::result_type> sph_hankel_2(T1 v, T2 x);
 
+   template <class T, class Policy>
+   typename tools::promote_args<T>::type airy_ai(T x, const Policy&);
+
+   template <class T>
+   typename tools::promote_args<T>::type airy_ai(T x);
+
+   template <class T, class Policy>
+   typename tools::promote_args<T>::type airy_bi(T x, const Policy&);
+
+   template <class T>
+   typename tools::promote_args<T>::type airy_bi(T x);
+
+   template <class T, class Policy>
+   typename tools::promote_args<T>::type airy_ai_prime(T x, const Policy&);
+
+   template <class T>
+   typename tools::promote_args<T>::type airy_ai_prime(T x);
+
+   template <class T, class Policy>
+   typename tools::promote_args<T>::type airy_bi_prime(T x, const Policy&);
+
+   template <class T>
+   typename tools::promote_args<T>::type airy_bi_prime(T x);
+
    template <class T, class Policy>
    typename tools::promote_args<T>::type sin_pi(T x, const Policy&);
 
@@ -1247,6 +1271,23 @@ namespace boost
    inline typename boost::math::tools::promote_args<T, U>::type jacobi_cs(T k, U theta)\
    { return boost::math::jacobi_cs(k, theta, Policy()); }\
    \
+   template <class T>\
+   inline typename boost::math::tools::promote_args<T>::type airy_ai(T x)\
+   {  return boost::math::airy_ai(x, Policy());  }\
+   \
+   template <class T>\
+   inline typename boost::math::tools::promote_args<T>::type airy_bi(T x)\
+   {  return boost::math::airy_bi(x, Policy());  }\
+   \
+   template <class T>\
+   inline typename boost::math::tools::promote_args<T>::type airy_ai_prime(T x)\
+   {  return boost::math::airy_ai_prime(x, Policy());  }\
+   \
+   template <class T>\
+   inline typename boost::math::tools::promote_args<T>::type airy_bi_prime(T x)\
+   {  return boost::math::airy_bi_prime(x, Policy());  }\
+   \
+
 
 
 
diff --git a/include/boost/math/tools/remez.hpp b/include/boost/math/tools/remez.hpp
index afcbe25af..5c65afc42 100644
--- a/include/boost/math/tools/remez.hpp
+++ b/include/boost/math/tools/remez.hpp
@@ -449,14 +449,14 @@ T remez_minimax<T>::iterate()
                A(i, j + offsetN) = x;
             if(j < orderD)
             {
-               T mult = rel_error ? (b[i] - sign * fabs(b[i]) * Elast): (b[i] - sign * Elast);
+               T mult = rel_error ? T(b[i] - sign * fabs(b[i]) * Elast): T(b[i] - sign * Elast);
                A(i, j + offsetD) = -x * mult;
             }
             x *= x0;
          }
          // The last variable to be solved for is the error term, 
          // sign changes with each control point:
-         T E = rel_error ? sign * fabs(b[i]) : sign;
+         T E = rel_error ? T(sign * fabs(b[i])) : T(sign);
          A(i, unknowns - 1) = E;
          sign = -sign;
       }
@@ -478,7 +478,7 @@ T remez_minimax<T>::iterate()
       //
       solution = boost::math::tools::solve(A, b);
 
-      err_err = (Elast != 0) ? fabs((fabs(solution[unknowns-1]) - fabs(Elast)) / fabs(Elast)) : 1;
+      err_err = (Elast != 0) ? T(fabs((fabs(solution[unknowns-1]) - fabs(Elast)) / fabs(Elast))) : T(1);
    }while(orderD && (convergence_count++ < 80) && (err_err > 0.001));
 
    //
diff --git a/test/Jamfile.v2 b/test/Jamfile.v2
index 9b57dfd1d..a0374bd19 100644
--- a/test/Jamfile.v2
+++ b/test/Jamfile.v2
@@ -77,6 +77,7 @@ run pow_test.cpp ../../test/build//boost_test_exec_monitor ;
 run log1p_expm1_test.cpp test_instances pch_light ../../test/build//boost_test_exec_monitor ;
 run powm1_sqrtp1m1_test.cpp test_instances pch_light ../../test/build//boost_test_exec_monitor ;
 run special_functions_test.cpp ../../test/build//boost_unit_test_framework ;
+run test_airy.cpp test_instances pch_light ../../test/build//boost_test_exec_monitor ;
 run test_bernoulli.cpp ../../test/build//boost_test_exec_monitor ;
 run test_constants.cpp ../../test/build//boost_test_exec_monitor ;
 run test_print_info_on_type.cpp ;
@@ -776,6 +777,10 @@ run  compile_test/sf_sqrt1pm1_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/sf_trunc_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/sf_zeta_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/std_real_concept_check.cpp ;
+run  compile_test/sf_airy_incl_test.cpp compile_test/main.cpp ;
+run  compile_test/sf_hankel_incl_test.cpp compile_test/main.cpp ;
+run  compile_test/sf_jacobi_incl_test.cpp compile_test/main.cpp ;
+run  compile_test/sf_owens_t_incl_test.cpp compile_test/main.cpp ;
 compile  compile_test/test_traits.cpp ;
 compile  compile_test/tools_config_inc_test.cpp ;
 compile  compile_test/tools_fraction_inc_test.cpp ;
diff --git a/test/compile_test/instantiate.hpp b/test/compile_test/instantiate.hpp
index 1f815291d..2346fce55 100644
--- a/test/compile_test/instantiate.hpp
+++ b/test/compile_test/instantiate.hpp
@@ -255,6 +255,10 @@ void instantiate(RealType)
    boost::math::sph_hankel_2(v1, v2);
    boost::math::sph_hankel_2(i, v2);
 #endif
+   boost::math::airy_ai(v1);
+   boost::math::airy_bi(v1);
+   boost::math::airy_ai_prime(v1);
+   boost::math::airy_bi_prime(v1);
    boost::math::expint(v1);
    boost::math::expint(i);
    boost::math::expint(i, v2);
@@ -397,6 +401,10 @@ void instantiate(RealType)
    boost::math::sph_hankel_2(v1, v2, pol);
    boost::math::sph_hankel_2(i, v2, pol);
 #endif
+   boost::math::airy_ai(v1, pol);
+   boost::math::airy_bi(v1, pol);
+   boost::math::airy_ai_prime(v1, pol);
+   boost::math::airy_bi_prime(v1, pol);
    boost::math::expint(v1, pol);
    boost::math::expint(i, pol);
    boost::math::expint(i, v2, pol);
@@ -550,6 +558,10 @@ void instantiate(RealType)
    test::sph_hankel_2(v1, v2);
    test::sph_hankel_2(i, v2);
 #endif
+   boost::math::airy_ai(i);
+   boost::math::airy_bi(i);
+   boost::math::airy_ai_prime(i);
+   boost::math::airy_bi_prime(i);
    test::expint(v1);
    test::expint(i);
    test::expint(i, v2);
@@ -961,6 +973,10 @@ void instantiate_mixed(RealType)
    test::sph_bessel(i, 1);
    test::sph_neumann(i, lr);
    test::sph_neumann(i, i);
+   test::airy_ai(i);
+   test::airy_bi(i);
+   test::airy_ai_prime(i);
+   test::airy_bi_prime(i);
    test::owens_t(fr, dr);
    test::owens_t(i, s);
 #endif
diff --git a/test/compile_test/sf_airy_incl_test.cpp b/test/compile_test/sf_airy_incl_test.cpp
new file mode 100644
index 000000000..be3aa478e
--- /dev/null
+++ b/test/compile_test/sf_airy_incl_test.cpp
@@ -0,0 +1,42 @@
+//  Copyright John Maddock 2012.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/special_functions/bessel.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/special_functions/airy.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+void compile_and_link_test()
+{
+   check_result<float>(boost::math::airy_ai<float>(f));
+   check_result<double>(boost::math::airy_ai<double>(d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::airy_ai<long double>(l));
+#endif
+
+   check_result<float>(boost::math::airy_bi<float>(f));
+   check_result<double>(boost::math::airy_bi<double>(d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::airy_bi<long double>(l));
+#endif
+
+   check_result<float>(boost::math::airy_ai_prime<float>(f));
+   check_result<double>(boost::math::airy_ai_prime<double>(d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::airy_ai_prime<long double>(l));
+#endif
+
+   check_result<float>(boost::math::airy_bi_prime<float>(f));
+   check_result<double>(boost::math::airy_bi_prime<double>(d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::airy_bi_prime<long double>(l));
+#endif
+
+}
diff --git a/test/compile_test/sf_hankel_incl_test.cpp b/test/compile_test/sf_hankel_incl_test.cpp
new file mode 100644
index 000000000..5a32dca29
--- /dev/null
+++ b/test/compile_test/sf_hankel_incl_test.cpp
@@ -0,0 +1,46 @@
+//  Copyright John Maddock 2012.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/special_functions/bessel.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/special_functions/hankel.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+inline void check_result_imp(std::complex<float>, std::complex<float>){}
+inline void check_result_imp(std::complex<double>, std::complex<double>){}
+inline void check_result_imp(std::complex<long double>, std::complex<long double>){}
+
+void compile_and_link_test()
+{
+   check_result<std::complex<float> >(boost::math::cyl_hankel_1<float>(f, f));
+   check_result<std::complex<double> >(boost::math::cyl_hankel_1<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<std::complex<long double> >(boost::math::cyl_hankel_1<long double>(l, l));
+#endif
+
+   check_result<std::complex<float> >(boost::math::cyl_hankel_2<float>(f, f));
+   check_result<std::complex<double> >(boost::math::cyl_hankel_2<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<std::complex<long double> >(boost::math::cyl_hankel_2<long double>(l, l));
+#endif
+
+   check_result<std::complex<float> >(boost::math::sph_hankel_1<float>(f, f));
+   check_result<std::complex<double> >(boost::math::sph_hankel_1<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<std::complex<long double> >(boost::math::sph_hankel_1<long double>(l, l));
+#endif
+
+   check_result<std::complex<float> >(boost::math::sph_hankel_2<float>(f, f));
+   check_result<std::complex<double> >(boost::math::sph_hankel_2<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<std::complex<long double> >(boost::math::sph_hankel_2<long double>(l, l));
+#endif
+
+}
diff --git a/test/compile_test/sf_jacobi_incl_test.cpp b/test/compile_test/sf_jacobi_incl_test.cpp
new file mode 100644
index 000000000..a1fc66b0c
--- /dev/null
+++ b/test/compile_test/sf_jacobi_incl_test.cpp
@@ -0,0 +1,96 @@
+//  Copyright John Maddock 2012.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/special_functions/bessel.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/special_functions/jacobi_elliptic.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+void compile_and_link_test()
+{
+   check_result<float>(boost::math::jacobi_elliptic<float>(f, f, static_cast<float*>(0), static_cast<float*>(0)));
+   check_result<double>(boost::math::jacobi_elliptic<double>(d, d, static_cast<double*>(0), static_cast<double*>(0)));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_elliptic<long double>(l, l, static_cast<long double*>(0), static_cast<long double*>(0)));
+#endif
+
+   check_result<float>(boost::math::jacobi_sn<float>(f, f));
+   check_result<double>(boost::math::jacobi_sn<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_sn<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_cn<float>(f, f));
+   check_result<double>(boost::math::jacobi_cn<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_cn<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_dn<float>(f, f));
+   check_result<double>(boost::math::jacobi_dn<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_dn<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_cd<float>(f, f));
+   check_result<double>(boost::math::jacobi_cd<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_cd<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_dc<float>(f, f));
+   check_result<double>(boost::math::jacobi_dc<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_dc<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_ns<float>(f, f));
+   check_result<double>(boost::math::jacobi_ns<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_ns<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_sd<float>(f, f));
+   check_result<double>(boost::math::jacobi_sd<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_sd<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_ds<float>(f, f));
+   check_result<double>(boost::math::jacobi_ds<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_ds<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_nc<float>(f, f));
+   check_result<double>(boost::math::jacobi_nc<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_nc<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_nd<float>(f, f));
+   check_result<double>(boost::math::jacobi_nd<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_nd<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_sc<float>(f, f));
+   check_result<double>(boost::math::jacobi_sc<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_sc<long double>(l, l));
+#endif
+
+   check_result<float>(boost::math::jacobi_cs<float>(f, f));
+   check_result<double>(boost::math::jacobi_cs<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::jacobi_cs<long double>(l, l));
+#endif
+
+}
diff --git a/test/compile_test/sf_owens_t_incl_test.cpp b/test/compile_test/sf_owens_t_incl_test.cpp
new file mode 100644
index 000000000..2839a0778
--- /dev/null
+++ b/test/compile_test/sf_owens_t_incl_test.cpp
@@ -0,0 +1,24 @@
+//  Copyright John Maddock 2012.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/special_functions/bessel.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/special_functions/owens_t.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+void compile_and_link_test()
+{
+   check_result<float>(boost::math::owens_t<float>(f, f));
+   check_result<double>(boost::math::owens_t<double>(d, d));
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::owens_t<long double>(l, l));
+#endif
+
+}
diff --git a/test/test_airy.cpp b/test/test_airy.cpp
new file mode 100644
index 000000000..4376365de
--- /dev/null
+++ b/test/test_airy.cpp
@@ -0,0 +1,85 @@
+//  Copyright John Maddock 2012
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#include <pch_light.hpp>
+
+#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error
+#include <boost/test/test_exec_monitor.hpp>
+#include <boost/test/floating_point_comparison.hpp>
+#include <boost/math/special_functions/math_fwd.hpp>
+#include <boost/math/concepts/real_concept.hpp>
+#include <boost/array.hpp>
+
+#ifdef _MSC_VER
+#  pragma warning(disable : 4756 4127) // overflow in constant arithmetic
+// Constants are too big for float case, but this doesn't matter for test.
+#endif
+
+//
+// DESCRIPTION:
+// ~~~~~~~~~~~~
+//
+// This file tests the Airy functions.  
+// These are basically just a few spot tests, since the underlying implementation
+// is the same as for the Bessel functions.
+//
+template <class T>
+void test_airy(T, const char* name)
+{
+   std::cout << "Testing type " << name << std::endl;
+
+   static const boost::array<boost::array<T, 5>, 8> data = 
+   {{
+      // Values are x, Ai, Bi, Ai', Bi'.
+      // Calculated from functions.wolfram.com.
+      {{ 0, static_cast<T>(0.355028053887817239260063186004183176397979174199177240583327L), static_cast<T>(0.614926627446000735150922369093613553594728188648596505040879L), static_cast<T>(-0.258819403792806798405183560189203963479091138354934582210002L), static_cast<T>(0.448288357353826357914823710398828390866226799212262061082809L) }},
+      {{ 2, static_cast<T>(0.0349241304232743791353220807918076097610602138975832071886699L), static_cast<T>(3.29809499997821471028060442522345242200397596340362078768292L), static_cast<T>(-0.0530903844336536317039991858787034912485609900458779926304030L), static_cast<T>(4.10068204993288988938203407917793529439024461377513711983771L) }},
+      {{ 3.5, static_cast<T>(0.00258409878698963496327714478330027845019631096464789073425468L), static_cast<T>(33.0555067546114794142573129819217946861266278143724855010951L), static_cast<T>(-0.00500441396795258283203024967883836790716278377542974739809987L), static_cast<T>(59.1643195813609870345742121795224602529063343063320217229383L) }},
+      {{ 30.5, static_cast<T>(2.04253461666926015963302258449952681287194929082634196439857e-50L), static_cast<T>(1.41092256201712698413071856671990267572381736486242769613348e48L), static_cast<T>(-1.12969466271996376602221721397236452019046628449363103927812e-49L), static_cast<T>(7.78046629440950280615411694840600772185863288897663300007879e48L) }},
+      {{ -2, static_cast<T>(0.227407428201685575991924436037873799460772225417096716495790L), static_cast<T>(-0.412302587956398488083234054611461042034534834472404728823877L), static_cast<T>(0.618259020741691041406264291332475282915777945124146942159898L), static_cast<T>(0.278795166921169522685097569410983241403000593451631000239732L) }},
+      {{ -3.5, static_cast<T>(-0.375533823140431911934396951580170239543268576378264063902563L), static_cast<T>(0.168939837481058611843442769540943269911562243926304070915824L), static_cast<T>(-0.343443433454048146287937374098698857094194220958713294264017L), static_cast<T>(-0.693116284907288801752443612670580462699702668014978495343697L) }},
+      {{ -30.25, static_cast<T>(-0.236900428491559731119806902381433570300271552218956227857722L), static_cast<T>(0.0418614989839147441219283537268101850442118139150748075124111L), static_cast<T>(-0.232197332372689274917364138870840123428255785603863926579897L), static_cast<T>(-1.30261375952554697768880873095691151213006925411329957440342L) }},
+      {{ -300.5, static_cast<T>(-0.117584304761702008955433457721670950077867326839023449546057L), static_cast<T>(0.0673518035440918806545676478730240310819758211028871823560384), static_cast<T>(-1.16763702262473888724431076711846459336993902544926162874376L), static_cast<T>(-2.03826035550300900666977975504950803669545593208969273694133L) }},
+   }};
+
+   T tol = boost::math::tools::epsilon<T>() * 800;
+   for(unsigned i = 0; i < data.size(); ++i)
+   {
+      BOOST_CHECK_CLOSE_FRACTION(data[i][1], boost::math::airy_ai(data[i][0]), tol);
+      if(boost::math::isfinite(data[i][2]))
+         BOOST_CHECK_CLOSE_FRACTION(data[i][2], boost::math::airy_bi(data[i][0]), tol);
+      BOOST_CHECK_CLOSE_FRACTION(data[i][3], boost::math::airy_ai_prime(data[i][0]), tol);
+      if(boost::math::isfinite(data[i][4]))
+         BOOST_CHECK_CLOSE_FRACTION(data[i][4], boost::math::airy_bi_prime(data[i][0]), tol);
+   }
+}
+
+
+int test_main(int, char* [])
+{
+#ifdef TEST_GSL
+   gsl_set_error_handler_off();
+#endif
+   BOOST_MATH_CONTROL_FP;
+
+#ifndef BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS
+   test_airy(0.1F, "float");
+#endif
+   test_airy(0.1, "double");
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   test_airy(0.1L, "long double");
+   test_airy(boost::math::concepts::real_concept(0), "real_concept");
+#else
+   std::cout << "<note>The long double tests have been disabled on this platform "
+      "either because the long double overloads of the usual math functions are "
+      "not available at all, or because they are too inaccurate for these tests "
+      "to pass.</note>" << std::cout;
+#endif
+   return 0;
+}
+
+
+
+
diff --git a/test/test_instances.hpp b/test/test_instances.hpp
index cb07620b1..f2c73da9e 100644
--- a/test/test_instances.hpp
+++ b/test/test_instances.hpp
@@ -354,6 +354,17 @@ namespace boost{ namespace math{
 
    template detail::bessel_traits<BOOST_MATH_TEST_TYPE, BOOST_MATH_TEST_TYPE, policies::policy<> >::result_type sph_neumann(unsigned v, BOOST_MATH_TEST_TYPE x);
 
+   // Airy Functions:
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_ai(BOOST_MATH_TEST_TYPE x, const policies::policy<>&);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_ai(BOOST_MATH_TEST_TYPE x);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_bi(BOOST_MATH_TEST_TYPE x, const policies::policy<>&);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_bi(BOOST_MATH_TEST_TYPE x);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_ai_prime(BOOST_MATH_TEST_TYPE x, const policies::policy<>&);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_ai_prime(BOOST_MATH_TEST_TYPE x);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_bi_prime(BOOST_MATH_TEST_TYPE x, const policies::policy<>&);
+   template tools::promote_args<BOOST_MATH_TEST_TYPE>::type airy_bi_prime(BOOST_MATH_TEST_TYPE x);
+
+   // Exponential Integral
    template tools::promote_args<BOOST_MATH_TEST_TYPE>::type expint(unsigned n, BOOST_MATH_TEST_TYPE z, const policies::policy<> &);
 
    template detail::expint_result<int, BOOST_MATH_TEST_TYPE>::type expint(int const z, BOOST_MATH_TEST_TYPE const u);

From 1a2d4d2c5ef16d8586b59fb15a24f0e2824a15ba Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 23 May 2012 17:18:49 +0000
Subject: [PATCH 005/115] Move default arguments to forward declaration. Fixes
 #6930.

[SVN r78559]
---
 include/boost/math/special_functions/jacobi_elliptic.hpp | 2 +-
 include/boost/math/special_functions/math_fwd.hpp        | 2 +-
 2 files changed, 2 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/special_functions/jacobi_elliptic.hpp b/include/boost/math/special_functions/jacobi_elliptic.hpp
index f8a75cc89..a45079653 100644
--- a/include/boost/math/special_functions/jacobi_elliptic.hpp
+++ b/include/boost/math/special_functions/jacobi_elliptic.hpp
@@ -140,7 +140,7 @@ inline typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pc
 }
 
 template <class T>
-inline typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn = 0, T* pdn = 0)
+inline typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn)
 {
    return jacobi_elliptic(k, theta, pcn, pdn, policies::policy<>());
 }
diff --git a/include/boost/math/special_functions/math_fwd.hpp b/include/boost/math/special_functions/math_fwd.hpp
index 8f6ce5355..5d54fd14b 100644
--- a/include/boost/math/special_functions/math_fwd.hpp
+++ b/include/boost/math/special_functions/math_fwd.hpp
@@ -742,7 +742,7 @@ namespace boost
    typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn, const Policy&);
 
    template <class T>
-   typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn, T* pdn);
+   typename tools::promote_args<T>::type jacobi_elliptic(T k, T theta, T* pcn = 0, T* pdn = 0);
 
    template <class U, class T, class Policy>
    typename tools::promote_args<T, U>::type jacobi_sn(U k, T theta, const Policy& pol);

From 42e26d7071a229f5fa27bdd4930178b5c3d03b4c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 24 May 2012 10:44:13 +0000
Subject: [PATCH 006/115] Typo and date corrected

[SVN r78578]
---
 test/ntl_concept_check.cpp | 4 +++-
 1 file changed, 3 insertions(+), 1 deletion(-)

diff --git a/test/ntl_concept_check.cpp b/test/ntl_concept_check.cpp
index 9161a7f63..2142bca38 100644
--- a/test/ntl_concept_check.cpp
+++ b/test/ntl_concept_check.cpp
@@ -1,5 +1,5 @@
 //  Copyright John Maddock 2007-8.
-//  Copyright Paul A. bristow 2009
+//  Copyright Paul A. Bristow 2009, 2011
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
@@ -15,6 +15,8 @@
 #  pragma warning (disable : 4100) // unreferenced formal parameter
 #endif
 
+
+
 #define BOOST_MATH_ASSERT_UNDEFINED_POLICY false
 
 #include <boost/math/bindings/rr.hpp>

From 5e0aa58152af0604372b5b2d9bb41e524e63e709 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 24 May 2012 11:13:54 +0000
Subject: [PATCH 007/115] Added Policy as a template parameter to functors and
 #6934 test program now compiles and runs.

Need to commit changes to concept checks to confirm.

[SVN r78579]
---
 .../math/distributions/inverse_gaussian.hpp      | 16 ++++++++--------
 1 file changed, 8 insertions(+), 8 deletions(-)

diff --git a/include/boost/math/distributions/inverse_gaussian.hpp b/include/boost/math/distributions/inverse_gaussian.hpp
index 67c1b4109..fa7c2a1e6 100644
--- a/include/boost/math/distributions/inverse_gaussian.hpp
+++ b/include/boost/math/distributions/inverse_gaussian.hpp
@@ -207,11 +207,11 @@ inline RealType cdf(const inverse_gaussian_distribution<RealType, Policy>& dist,
    return result;
 } // cdf
 
-template <class RealType>
+template <class RealType, class Policy>
 struct inverse_gaussian_quantile_functor
 { 
 
-  inverse_gaussian_quantile_functor(const boost::math::inverse_gaussian_distribution<RealType> dist, RealType const& p)
+  inverse_gaussian_quantile_functor(const boost::math::inverse_gaussian_distribution<RealType, Policy> dist, RealType const& p)
     : distribution(dist), prob(p)
   {
   }
@@ -224,14 +224,14 @@ struct inverse_gaussian_quantile_functor
     return boost::math::make_tuple(fx, dx);
   }
   private:
-  const boost::math::inverse_gaussian_distribution<RealType> distribution;
+  const boost::math::inverse_gaussian_distribution<RealType, Policy> distribution;
   RealType prob; 
 };
 
-template <class RealType>
+template <class RealType, class Policy>
 struct inverse_gaussian_quantile_complement_functor
 { 
-    inverse_gaussian_quantile_complement_functor(const boost::math::inverse_gaussian_distribution<RealType> dist, RealType const& p)
+    inverse_gaussian_quantile_complement_functor(const boost::math::inverse_gaussian_distribution<RealType, Policy> dist, RealType const& p)
     : distribution(dist), prob(p)
   {
   }
@@ -245,7 +245,7 @@ struct inverse_gaussian_quantile_complement_functor
     return boost::math::make_tuple(fx, dx);
   }
   private:
-  const boost::math::inverse_gaussian_distribution<RealType> distribution;
+  const boost::math::inverse_gaussian_distribution<RealType, Policy> distribution;
   RealType prob; 
 };
 
@@ -347,7 +347,7 @@ inline RealType quantile(const inverse_gaussian_distribution<RealType, Policy>&
   boost::uintmax_t m = policies::get_max_root_iterations<Policy>(); // and max iterations.
   using boost::math::tools::newton_raphson_iterate;
   result =
-    newton_raphson_iterate(inverse_gaussian_quantile_functor<RealType>(dist, p), guess, min, max, get_digits, m);
+    newton_raphson_iterate(inverse_gaussian_quantile_functor<RealType, Policy>(dist, p), guess, min, max, get_digits, m);
    return result;
 } // quantile
 
@@ -428,7 +428,7 @@ inline RealType quantile(const complemented2_type<inverse_gaussian_distribution<
   boost::uintmax_t m = policies::get_max_root_iterations<Policy>();
   using boost::math::tools::newton_raphson_iterate;
   result =
-    newton_raphson_iterate(inverse_gaussian_quantile_complement_functor<RealType>(c.dist, q), guess, min, max, get_digits, m);
+    newton_raphson_iterate(inverse_gaussian_quantile_complement_functor<RealType, Policy>(c.dist, q), guess, min, max, get_digits, m);
    return result;
 } // quantile
 

From 02787878e6c9d1cd1026adc36e04706ffe0ae75f Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Mon, 28 May 2012 11:05:43 +0000
Subject: [PATCH 008/115] Update concept checks to unmask issues reported in
 #6934. Add some distributions to the concept tests that were missing before.
 Add skew_normal_distribution to distributions.hpp. Fix some errors in
 calculating custom policies when the defaults have been changed. Fix the
 errors and warnings that result from the above. Refs #6934.

[SVN r78711]
---
 .../math/constants/calculate_constants.hpp    |  1 +
 include/boost/math/distributions.hpp          |  1 +
 .../boost/math/distributions/skew_normal.hpp  | 85 ++++++++++---------
 include/boost/math/policies/policy.hpp        |  8 +-
 .../boost/math/special_functions/expm1.hpp    |  4 +-
 .../distribution_concept_check.cpp            | 54 +++++++-----
 test/compile_test/instantiate.hpp             |  4 +-
 7 files changed, 88 insertions(+), 69 deletions(-)

diff --git a/include/boost/math/constants/calculate_constants.hpp b/include/boost/math/constants/calculate_constants.hpp
index 0b78929e7..9129ade53 100644
--- a/include/boost/math/constants/calculate_constants.hpp
+++ b/include/boost/math/constants/calculate_constants.hpp
@@ -85,6 +85,7 @@ template <class T>  // sqrt(2/pi)
 template <int N>
 inline T constant_root_two_div_pi<T>::compute(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC(mpl::int_<N>))
 {
+   BOOST_MATH_STD_USING
    return sqrt((2 / pi<T, policies::policy<policies::digits2<N> > >()));
 }
 
diff --git a/include/boost/math/distributions.hpp b/include/boost/math/distributions.hpp
index 37cf027a8..91d6a8b4b 100644
--- a/include/boost/math/distributions.hpp
+++ b/include/boost/math/distributions.hpp
@@ -39,6 +39,7 @@
 #include <boost/math/distributions/pareto.hpp>
 #include <boost/math/distributions/poisson.hpp>
 #include <boost/math/distributions/rayleigh.hpp>
+#include <boost/math/distributions/skew_normal.hpp>
 #include <boost/math/distributions/students_t.hpp>
 #include <boost/math/distributions/triangular.hpp>
 #include <boost/math/distributions/uniform.hpp>
diff --git a/include/boost/math/distributions/skew_normal.hpp b/include/boost/math/distributions/skew_normal.hpp
index 58526defd..d39737496 100644
--- a/include/boost/math/distributions/skew_normal.hpp
+++ b/include/boost/math/distributions/skew_normal.hpp
@@ -476,50 +476,51 @@ namespace boost{ namespace math{
     // 21 elements
     static const RealType shapes[] = {
       0.0,
-      1.000000000000000e-004,
-      2.069138081114790e-004,
-      4.281332398719396e-004,
-      8.858667904100824e-004,
-      1.832980710832436e-003,
-      3.792690190732250e-003,
-      7.847599703514606e-003,
-      1.623776739188722e-002,
-      3.359818286283781e-002,
-      6.951927961775606e-002,
-      1.438449888287663e-001,
-      2.976351441631319e-001,
-      6.158482110660261e-001,
-      1.274274985703135e+000,
-      2.636650898730361e+000,
-      5.455594781168514e+000,
-      1.128837891684688e+001,
-      2.335721469090121e+001,
-      4.832930238571753e+001,
-      1.000000000000000e+002};
+      static_cast<RealType>(1.000000000000000e-004),
+      static_cast<RealType>(2.069138081114790e-004),
+      static_cast<RealType>(4.281332398719396e-004),
+      static_cast<RealType>(8.858667904100824e-004),
+      static_cast<RealType>(1.832980710832436e-003),
+      static_cast<RealType>(3.792690190732250e-003),
+      static_cast<RealType>(7.847599703514606e-003),
+      static_cast<RealType>(1.623776739188722e-002),
+      static_cast<RealType>(3.359818286283781e-002),
+      static_cast<RealType>(6.951927961775606e-002),
+      static_cast<RealType>(1.438449888287663e-001),
+      static_cast<RealType>(2.976351441631319e-001),
+      static_cast<RealType>(6.158482110660261e-001),
+      static_cast<RealType>(1.274274985703135e+000),
+      static_cast<RealType>(2.636650898730361e+000),
+      static_cast<RealType>(5.455594781168514e+000),
+      static_cast<RealType>(1.128837891684688e+001),
+      static_cast<RealType>(2.335721469090121e+001),
+      static_cast<RealType>(4.832930238571753e+001),
+      static_cast<RealType>(1.000000000000000e+002)
+    };
 
     // 21 elements
     static const RealType guess[] = {
       0.0,
-      5.000050000525391e-005,
-      1.500015000148736e-004,
-      3.500035000350010e-004,
-      7.500075000752560e-004,
-      1.450014500145258e-003,
-      3.050030500305390e-003,
-      6.250062500624765e-003,
-      1.295012950129504e-002,
-      2.675026750267495e-002,
-      5.525055250552491e-002,
-      1.132511325113255e-001,
-      2.249522495224952e-001,
-      3.992539925399257e-001,
-      5.353553535535358e-001,
-      4.954549545495457e-001,
-      3.524535245352451e-001,
-      2.182521825218249e-001,
-      1.256512565125654e-001,
-      6.945069450694508e-002,
-      3.735037350373460e-002
+      static_cast<RealType>(5.000050000525391e-005),
+      static_cast<RealType>(1.500015000148736e-004),
+      static_cast<RealType>(3.500035000350010e-004),
+      static_cast<RealType>(7.500075000752560e-004),
+      static_cast<RealType>(1.450014500145258e-003),
+      static_cast<RealType>(3.050030500305390e-003),
+      static_cast<RealType>(6.250062500624765e-003),
+      static_cast<RealType>(1.295012950129504e-002),
+      static_cast<RealType>(2.675026750267495e-002),
+      static_cast<RealType>(5.525055250552491e-002),
+      static_cast<RealType>(1.132511325113255e-001),
+      static_cast<RealType>(2.249522495224952e-001),
+      static_cast<RealType>(3.992539925399257e-001),
+      static_cast<RealType>(5.353553535535358e-001),
+      static_cast<RealType>(4.954549545495457e-001),
+      static_cast<RealType>(3.524535245352451e-001),
+      static_cast<RealType>(2.182521825218249e-001),
+      static_cast<RealType>(1.256512565125654e-001),
+      static_cast<RealType>(6.945069450694508e-002),
+      static_cast<RealType>(3.735037350373460e-002)
     };
 
     const RealType* result_ptr = std::lower_bound(shapes, shapes+21, shape);
@@ -532,7 +533,7 @@ namespace boost{ namespace math{
 
     // TODO: make the search bounds smarter, depending on the shape parameter
     RealType search_min = 0; // below zero was caught above
-    RealType search_max = 0.55; // will never go above 0.55
+    RealType search_max = 0.55f; // will never go above 0.55
 
     // refine
     if(d < static_cast<diff_type>(21)) // shape smaller 100
@@ -544,7 +545,7 @@ namespace boost{ namespace math{
     }
     else // shape greater 100
     {
-      result = 1e-4;
+      result = 1e-4f;
       search_max = guess[19]; // set 19 instead of 20 to have a safety margin because the table may not be exact @ shape=100
     }
     
diff --git a/include/boost/math/policies/policy.hpp b/include/boost/math/policies/policy.hpp
index 70e67c70b..01fe3d0ae 100644
--- a/include/boost/math/policies/policy.hpp
+++ b/include/boost/math/policies/policy.hpp
@@ -431,7 +431,7 @@ public:
    //
    // Mathematically undefined properties:
    //
-   typedef typename detail::find_arg<arg_list, is_assert_undefined<mpl::_1>, discrete_quantile<> >::type assert_undefined_type;
+   typedef typename detail::find_arg<arg_list, is_assert_undefined<mpl::_1>, assert_undefined<> >::type assert_undefined_type;
    //
    // Max iterations:
    //
@@ -537,12 +537,12 @@ private:
    //
    // Mathematically undefined properties:
    //
-   typedef typename detail::find_arg<arg_list, is_assert_undefined<mpl::_1>, discrete_quantile<> >::type assert_undefined_type;
+   typedef typename detail::find_arg<arg_list, is_assert_undefined<mpl::_1>, typename Policy::assert_undefined_type >::type assert_undefined_type;
    //
    // Max iterations:
    //
-   typedef typename detail::find_arg<arg_list, is_max_series_iterations<mpl::_1>, max_series_iterations<> >::type max_series_iterations_type;
-   typedef typename detail::find_arg<arg_list, is_max_root_iterations<mpl::_1>, max_root_iterations<> >::type max_root_iterations_type;
+   typedef typename detail::find_arg<arg_list, is_max_series_iterations<mpl::_1>, typename Policy::max_series_iterations_type>::type max_series_iterations_type;
+   typedef typename detail::find_arg<arg_list, is_max_root_iterations<mpl::_1>, typename Policy::max_root_iterations_type>::type max_root_iterations_type;
    //
    // Define a typelist of the policies:
    //
diff --git a/include/boost/math/special_functions/expm1.hpp b/include/boost/math/special_functions/expm1.hpp
index 9ff2541fb..51e3aa1a8 100644
--- a/include/boost/math/special_functions/expm1.hpp
+++ b/include/boost/math/special_functions/expm1.hpp
@@ -151,8 +151,8 @@ T expm1_imp(T x, const mpl::int_<53>&, const P& pol)
       return x;
 
    static const float Y = 0.10281276702880859e1f;
-   static const T n[] = { -0.28127670288085937e-1, 0.51278186299064534e0, -0.6310029069350198e-1, 0.11638457975729296e-1, -0.52143390687521003e-3, 0.21491399776965688e-4 };
-   static const T d[] = { 1, -0.45442309511354755e0, 0.90850389570911714e-1, -0.10088963629815502e-1, 0.63003407478692265e-3, -0.17976570003654402e-4 };
+   static const T n[] = { static_cast<T>(-0.28127670288085937e-1), static_cast<T>(0.51278186299064534e0), static_cast<T>(-0.6310029069350198e-1), static_cast<T>(0.11638457975729296e-1), static_cast<T>(-0.52143390687521003e-3), static_cast<T>(0.21491399776965688e-4) };
+   static const T d[] = { 1, static_cast<T>(-0.45442309511354755e0), static_cast<T>(0.90850389570911714e-1), static_cast<T>(-0.10088963629815502e-1), static_cast<T>(0.63003407478692265e-3), static_cast<T>(-0.17976570003654402e-4) };
 
    T result = x * Y + x * tools::evaluate_polynomial(n, x) / tools::evaluate_polynomial(d, x);
    return result;
diff --git a/test/compile_test/distribution_concept_check.cpp b/test/compile_test/distribution_concept_check.cpp
index 2e895f991..26b236a55 100644
--- a/test/compile_test/distribution_concept_check.cpp
+++ b/test/compile_test/distribution_concept_check.cpp
@@ -16,26 +16,40 @@ void instantiate(RealType)
    using namespace boost::math;
    using namespace boost::math::concepts;
 
-   function_requires<DistributionConcept<normal_distribution<RealType> > >();
-   function_requires<DistributionConcept<beta_distribution<RealType> > >();
-   function_requires<DistributionConcept<binomial_distribution<RealType> > >();
-   function_requires<DistributionConcept<cauchy_distribution<RealType> > >();
-   function_requires<DistributionConcept<bernoulli_distribution<RealType> > >();
-   function_requires<DistributionConcept<chi_squared_distribution<RealType> > >();
-   function_requires<DistributionConcept<exponential_distribution<RealType> > >();
-   function_requires<DistributionConcept<extreme_value_distribution<RealType> > >();
-   function_requires<DistributionConcept<fisher_f_distribution<RealType> > >();
-   function_requires<DistributionConcept<gamma_distribution<RealType> > >();
-   function_requires<DistributionConcept<students_t_distribution<RealType> > >();
-   function_requires<DistributionConcept<pareto_distribution<RealType> > >();
-   function_requires<DistributionConcept<poisson_distribution<RealType> > >();
-   function_requires<DistributionConcept<rayleigh_distribution<RealType> > >();
-   function_requires<DistributionConcept<weibull_distribution<RealType> > >();
-   function_requires<DistributionConcept<lognormal_distribution<RealType> > >();
-   function_requires<DistributionConcept<triangular_distribution<RealType> > >();
-   function_requires<DistributionConcept<uniform_distribution<RealType> > >();
-   function_requires<DistributionConcept<negative_binomial_distribution<RealType> > >();
-   function_requires<DistributionConcept<non_central_chi_squared_distribution<RealType> > >();
+   typedef policies::policy<policies::digits2<std::numeric_limits<RealType>::digits - 2> > custom_policy;
+
+   function_requires<DistributionConcept<bernoulli_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<beta_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<binomial_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<cauchy_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<chi_squared_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<exponential_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<extreme_value_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<fisher_f_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<gamma_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<geometric_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<hypergeometric_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<hypergeometric_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<inverse_chi_squared_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<inverse_gamma_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<inverse_gaussian_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<laplace_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<logistic_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<lognormal_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<negative_binomial_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<non_central_beta_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<non_central_chi_squared_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<non_central_f_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<non_central_t_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<normal_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<pareto_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<poisson_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<rayleigh_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<skew_normal_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<students_t_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<triangular_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<uniform_distribution<RealType, custom_policy> > >();
+   function_requires<DistributionConcept<weibull_distribution<RealType, custom_policy> > >();
 }
 
 
diff --git a/test/compile_test/instantiate.hpp b/test/compile_test/instantiate.hpp
index 2346fce55..526a4cc22 100644
--- a/test/compile_test/instantiate.hpp
+++ b/test/compile_test/instantiate.hpp
@@ -18,7 +18,7 @@
 
 #ifndef BOOST_MATH_INSTANTIATE_MINIMUM
 
-typedef boost::math::policies::policy<> test_policy;
+typedef boost::math::policies::policy<boost::math::policies::promote_float<false>, boost::math::policies::promote_double<false> > test_policy;
 
 namespace test{
 
@@ -67,6 +67,7 @@ void instantiate(RealType)
    function_requires<DistributionConcept<poisson_distribution<RealType> > >();
    function_requires<DistributionConcept<rayleigh_distribution<RealType> > >();
    function_requires<DistributionConcept<students_t_distribution<RealType> > >();
+   function_requires<DistributionConcept<skew_normal_distribution<RealType> > >();
    function_requires<DistributionConcept<triangular_distribution<RealType> > >();
    function_requires<DistributionConcept<uniform_distribution<RealType> > >();
    function_requires<DistributionConcept<weibull_distribution<RealType> > >();
@@ -97,6 +98,7 @@ void instantiate(RealType)
    function_requires<DistributionConcept<pareto_distribution<RealType, test_policy> > >();
    function_requires<DistributionConcept<poisson_distribution<RealType, test_policy> > >();
    function_requires<DistributionConcept<rayleigh_distribution<RealType, test_policy> > >();
+   function_requires<DistributionConcept<skew_normal_distribution<RealType, test_policy> > >();
    function_requires<DistributionConcept<students_t_distribution<RealType, test_policy> > >();
    function_requires<DistributionConcept<triangular_distribution<RealType, test_policy> > >();
    function_requires<DistributionConcept<uniform_distribution<RealType, test_policy> > >();

From a1789c4766ef10113e3a1072c52d812a1fc55d77 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Mon, 28 May 2012 16:27:00 +0000
Subject: [PATCH 009/115] Tighten Weibull distro tests. Fix corner cases in
 Weibull distro. Fixes #6939. Fixes #6938.

[SVN r78723]
---
 include/boost/math/distributions/weibull.hpp | 16 ++++++++++++----
 test/test_weibull.cpp                        | 13 +++++++++++--
 2 files changed, 23 insertions(+), 6 deletions(-)

diff --git a/include/boost/math/distributions/weibull.hpp b/include/boost/math/distributions/weibull.hpp
index 6b5c7db34..133b7e04c 100644
--- a/include/boost/math/distributions/weibull.hpp
+++ b/include/boost/math/distributions/weibull.hpp
@@ -28,7 +28,7 @@ inline bool check_weibull_shape(
       RealType shape,
       RealType* result, const Policy& pol)
 {
-   if((shape < 0) || !(boost::math::isfinite)(shape))
+   if((shape <= 0) || !(boost::math::isfinite)(shape))
    {
       *result = policies::raise_domain_error<RealType>(
          function,
@@ -133,11 +133,19 @@ inline RealType pdf(const weibull_distribution<RealType, Policy>& dist, const Re
       return result;
 
    if(x == 0)
-   { // Special case, but x == min, pdf = 1 for shape = 1,
-      return 0;
+   {
+      if(shape == 1)
+      {
+         return 1 / scale;
+      }
+      if(shape > 1)
+      {
+         return 0;
+      }
+      return policies::raise_overflow_error<RealType>(function, 0, Policy());
    }
    result = exp(-pow(x / scale, shape));
-   result *= pow(x / scale, shape) * shape / x;
+   result *= pow(x / scale, shape - 1) * shape / scale;
 
    return result;
 }
diff --git a/test/test_weibull.cpp b/test/test_weibull.cpp
index 3c4338a59..d3e7883a2 100644
--- a/test/test_weibull.cpp
+++ b/test/test_weibull.cpp
@@ -311,22 +311,31 @@ void test_spots(RealType)
    //
    // Special cases:
    //
-   BOOST_CHECK(pdf(dist, 0) == 0);
    BOOST_CHECK(cdf(dist, 0) == 0);
    BOOST_CHECK(cdf(complement(dist, 0)) == 1);
    BOOST_CHECK(quantile(dist, 0) == 0);
    BOOST_CHECK(quantile(complement(dist, 1)) == 0);
 
+   BOOST_CHECK_EQUAL(pdf(weibull_distribution<RealType>(1, 1), 0), 1);
+
    //
    // Error checks:
    //
-   BOOST_CHECK_THROW(weibull_distribution<RealType>(0, -1), std::domain_error);
+   BOOST_CHECK_THROW(weibull_distribution<RealType>(1, -1), std::domain_error);
    BOOST_CHECK_THROW(weibull_distribution<RealType>(-1, 1), std::domain_error);
+   BOOST_CHECK_THROW(weibull_distribution<RealType>(1, 0), std::domain_error);
+   BOOST_CHECK_THROW(weibull_distribution<RealType>(0, 1), std::domain_error);
    BOOST_CHECK_THROW(pdf(dist, -1), std::domain_error);
    BOOST_CHECK_THROW(cdf(dist, -1), std::domain_error);
    BOOST_CHECK_THROW(cdf(complement(dist, -1)), std::domain_error);
    BOOST_CHECK_THROW(quantile(dist, 1), std::overflow_error);
    BOOST_CHECK_THROW(quantile(complement(dist, 0)), std::overflow_error);
+   BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(dist, -1)), std::domain_error);
+
+   BOOST_CHECK_EQUAL(pdf(dist, 0), exp(-pow(RealType(0) / RealType(3), RealType(2))) * pow(RealType(0), RealType(1)) * RealType(2) / RealType(3));
+   BOOST_CHECK_EQUAL(pdf(weibull_distribution<RealType>(1, 3), 0), exp(-pow(RealType(0) / RealType(3), RealType(1))) * pow(RealType(0), RealType(0)) * RealType(1) / RealType(3));
+   BOOST_CHECK_THROW(pdf(weibull_distribution<RealType>(0.5, 3), 0), std::overflow_error);
 
 } // template <class RealType>void test_spots(RealType)
 

From 3e9242ade2c150fb3fae95731152f8be0687b956 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Mon, 28 May 2012 17:42:50 +0000
Subject: [PATCH 010/115] Improve testing of error conditions and fix any
 errors detected. Takes care of distributions normal-weibull. Refs #6937.

[SVN r78726]
---
 include/boost/math/distributions/students_t.hpp |  4 ++--
 test/test_normal.cpp                            |  6 +++++-
 test/test_pareto.cpp                            | 11 +++++++++++
 test/test_skew_normal.cpp                       |  5 ++++-
 test/test_students_t.cpp                        |  4 ++++
 5 files changed, 26 insertions(+), 4 deletions(-)

diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 38df1b628..0562387ae 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -163,9 +163,9 @@ inline RealType quantile(const students_t_distribution<RealType, Policy>& dist,
    //
    static const char* function = "boost::math::quantile(const students_t_distribution<%1%>&, %1%)";
    RealType error_result;
-   if(false == detail::check_df(
+   if(false == (detail::check_df(
       function, degrees_of_freedom, &error_result, Policy())
-         && detail::check_probability(function, probability, &error_result, Policy()))
+         && detail::check_probability(function, probability, &error_result, Policy())))
       return error_result;
 
    // Special cases, regardless of degrees_of_freedom.
diff --git a/test/test_normal.cpp b/test/test_normal.cpp
index 3dfb943f5..0a3168e5c 100644
--- a/test/test_normal.cpp
+++ b/test/test_normal.cpp
@@ -282,7 +282,11 @@ void test_spots(RealType)
        standard_deviation(def_norm01),
        static_cast<RealType>(1), 0); // Mean == zero
 
-
+    // Error tests:
+    BOOST_CHECK_THROW(pdf(normal_distribution<RealType>(0, 0), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(normal_distribution<RealType>(0, -1), 0), std::domain_error);
+    BOOST_CHECK_THROW(quantile(normal_distribution<RealType>(0, 1), -1), std::domain_error);
+    BOOST_CHECK_THROW(quantile(normal_distribution<RealType>(0, 1), 2), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_pareto.cpp b/test/test_pareto.cpp
index 9ffaba714..2b63b9532 100644
--- a/test/test_pareto.cpp
+++ b/test/test_pareto.cpp
@@ -232,6 +232,17 @@ void test_spots(RealType)
       kurtosis_excess(pareto15), kurtosis(pareto15) - static_cast<RealType>(3L), tol5eps);
     // Check kurtosis excess = kurtosis - 3;
 
+    // Error condition checks:
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(0, 1), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(1, 0), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(-1, 1), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(1, -1), 0), std::domain_error);
+
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(1, 1), 0), std::domain_error);
+    BOOST_CHECK_THROW(cdf(pareto_distribution<RealType>(1, 1), 0), std::domain_error);
+
+    BOOST_CHECK_THROW(quantile(pareto_distribution<RealType>(1, 1), -1), std::domain_error);
+    BOOST_CHECK_THROW(quantile(pareto_distribution<RealType>(1, 1), 2), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_skew_normal.cpp b/test/test_skew_normal.cpp
index b6d580f52..24722e166 100644
--- a/test/test_skew_normal.cpp
+++ b/test/test_skew_normal.cpp
@@ -436,7 +436,10 @@ void test_spots(RealType)
            , static_cast<RealType>(0.8638862008406084244563L), tol1000);
       }
 
-
+      BOOST_CHECK_THROW(cdf(skew_normal_distribution<RealType>(0, 0, 0), 0), std::domain_error);
+      BOOST_CHECK_THROW(cdf(skew_normal_distribution<RealType>(0, -1, 0), 0), std::domain_error);
+      BOOST_CHECK_THROW(quantile(skew_normal_distribution<RealType>(0, 1, 0), -1), std::domain_error);
+      BOOST_CHECK_THROW(quantile(skew_normal_distribution<RealType>(0, 1, 0), 2), std::domain_error);
     }
 
 
diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index b3ac8c709..ec95ddf4d 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -465,6 +465,10 @@ void test_spots(RealType)
          static_cast<RealType>(1.0))),
          9);
 
+    BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
+    BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
+    BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From b2e3224cf651c7d3f40324f7cc9f20cf16371e35 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 29 May 2012 15:38:49 +0000
Subject: [PATCH 011/115] Added more tests that check that nonfinites throw.

[SVN r78746]
---
 test/test_weibull.cpp | 68 ++++++++++++++++++++++++++++++++++---------
 1 file changed, 55 insertions(+), 13 deletions(-)

diff --git a/test/test_weibull.cpp b/test/test_weibull.cpp
index d3e7883a2..c52e71e05 100644
--- a/test/test_weibull.cpp
+++ b/test/test_weibull.cpp
@@ -1,5 +1,5 @@
-// Copyright John Maddock 2006.
-// Copyright Paul A. Bristow 2007.
+// Copyright John Maddock 2006, 2012.
+// Copyright Paul A. Bristow 2007, 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -8,6 +8,11 @@
 
 // test_weibull.cpp
 
+#ifdef _MSC_VER
+#  pragma warning (disable : 4127) //  conditional expression is constant.
+#endif
+
+
 #include <boost/math/concepts/real_concept.hpp> // for real_concept
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
@@ -337,6 +342,41 @@ void test_spots(RealType)
    BOOST_CHECK_EQUAL(pdf(weibull_distribution<RealType>(1, 3), 0), exp(-pow(RealType(0) / RealType(3), RealType(1))) * pow(RealType(0), RealType(0)) * RealType(1) / RealType(3));
    BOOST_CHECK_THROW(pdf(weibull_distribution<RealType>(0.5, 3), 0), std::overflow_error);
 
+ // No longer allow any parameter to be NaN or inf, so all these tests should throw.
+   if (std::numeric_limits<RealType>::has_quiet_NaN)
+   { 
+    // Attempt to construct from non-finite should throw.
+     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(nan), std::domain_error);
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, nan), std::domain_error);
+     
+    // Non-finite parameters should throw.
+     weibull_distribution<RealType> w(RealType(1)); 
+     BOOST_CHECK_THROW(pdf(w, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(w, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(complement(w, +nan)), std::domain_error); // x = + nan
+     BOOST_CHECK_THROW(quantile(w, +nan), std::domain_error); // p = + nan
+     BOOST_CHECK_THROW(quantile(complement(w, +nan)), std::domain_error); // p = + nan
+  } // has_quiet_NaN
+
+  if (std::numeric_limits<RealType>::has_infinity)
+  {
+     RealType inf = std::numeric_limits<RealType>::infinity(); 
+
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(inf), std::domain_error);
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, inf), std::domain_error);
+
+     weibull_distribution<RealType> w(RealType(1)); 
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(inf), std::domain_error);
+     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, inf), std::domain_error);
+     BOOST_CHECK_THROW(pdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(complement(w, +inf)), std::domain_error); // x = + inf
+     BOOST_CHECK_THROW(quantile(w, +inf), std::domain_error); // p = + inf
+     BOOST_CHECK_THROW(quantile(complement(w, +inf)), std::domain_error); // p = + inf
+   } // has_infinity
+
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
@@ -370,17 +410,19 @@ int test_main(int, char* [])
 
 Output:
 
-Autorun "i:\boost-06-05-03-1300\libs\math\test\Math_test\debug\test_weibull.exe"
-Running 1 test case...
-Tolerance for type float is 0.002 %
-Tolerance for type float is 5.96046e-005 %
-Tolerance for type double is 0.002 %
-Tolerance for type double is 1.11022e-013 %
-Tolerance for type long double is 0.002 %
-Tolerance for type long double is 1.11022e-013 %
-Tolerance for type class boost::math::concepts::real_concept is 0.002 %
-Tolerance for type class boost::math::concepts::real_concept is 1.11022e-013 %
-*** No errors detected
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_weibull.exe"
+  Running 1 test case...
+  Tolerance for type float is 0.002 %
+  Tolerance for type float is 5.96046e-005 %
+  Tolerance for type double is 0.002 %
+  Tolerance for type double is 1.11022e-013 %
+  Tolerance for type long double is 0.002 %
+  Tolerance for type long double is 1.11022e-013 %
+  Tolerance for type class boost::math::concepts::real_concept is 0.002 %
+  Tolerance for type class boost::math::concepts::real_concept is 1.11022e-013 %
+  
+  *** No errors detected
+
 
 */
 

From 0c5c91f6dfe1d6f48bc332708b1907de4d678705 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 29 May 2012 15:58:06 +0000
Subject: [PATCH 012/115] Added more tests for bad parameters and non-finites.

[SVN r78748]
---
 test/test_bernoulli.cpp | 75 ++++++++++++++++++++++++++++++++---------
 1 file changed, 59 insertions(+), 16 deletions(-)

diff --git a/test/test_bernoulli.cpp b/test/test_bernoulli.cpp
index 23b0ad4f8..4795d7dde 100644
--- a/test/test_bernoulli.cpp
+++ b/test/test_bernoulli.cpp
@@ -1,7 +1,7 @@
 // test_bernoulli.cpp
 
 // Copyright John Maddock 2006.
-// Copyright  Paul A. Bristow 2007.
+// Copyright  Paul A. Bristow 2007, 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -11,9 +11,10 @@
 // Basic sanity test for Bernoulli Cumulative Distribution Function.
 
 #ifdef _MSC_VER
-#  pragma warning (disable : 4535) // calling _set_se_translator() requires /EHa
-#  pragma warning (disable : 4244) // converion possible loss of data
-#  pragma warning (disable : 4996) // 'putenv': The POSIX name for this item is deprecated
+#  pragma warning (disable : 4535) // calling _set_se_translator() requires /EHa.
+#  pragma warning (disable : 4244) // conversion possible loss of data.
+#  pragma warning (disable : 4996) // 'putenv': The POSIX name for this item is deprecated.
+#  pragma warning (disable : 4127) // conditional expression is constant.
 #endif
 
 // Default domain error policy is
@@ -211,6 +212,52 @@ void test_spots(RealType)
         static_cast<RealType>(0.9L))),  // > p
         static_cast<RealType>(0) 
      );
+
+   // Checks for 'bad' parameters.
+   // Construction.
+   BOOST_CHECK_THROW(bernoulli_distribution<RealType>(-1), std::domain_error); // p outside 0 to 1.
+   BOOST_CHECK_THROW(bernoulli_distribution<RealType>(+2), std::domain_error); // p outside 0 to 1.
+
+   // Parameters.
+   bernoulli_distribution<RealType> dist(RealType(1)); 
+   BOOST_CHECK_THROW(pdf(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(cdf(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(cdf(complement(dist, -1)), std::domain_error);
+   BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(dist, -1)), std::domain_error);
+   BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(dist, -1)), std::domain_error);
+     
+   // No longer allow any parameter to be NaN or inf, so all these tests should throw.
+   if (std::numeric_limits<RealType>::has_quiet_NaN)
+   { 
+    // Attempt to construct from non-finite should throw.
+     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+     BOOST_CHECK_THROW(bernoulli_distribution<RealType> b(nan), std::domain_error);
+     
+    // Non-finite parameters should throw.
+     bernoulli_distribution<RealType> b(RealType(1)); 
+     BOOST_CHECK_THROW(pdf(b, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(b, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(complement(b, +nan)), std::domain_error); // x = + nan
+     BOOST_CHECK_THROW(quantile(b, +nan), std::domain_error); // p = + nan
+     BOOST_CHECK_THROW(quantile(complement(b, +nan)), std::domain_error); // p = + nan
+  } // has_quiet_NaN
+
+  if (std::numeric_limits<RealType>::has_infinity)
+  {
+     RealType inf = std::numeric_limits<RealType>::infinity(); 
+     BOOST_CHECK_THROW(bernoulli_distribution<RealType> w(inf), std::domain_error);
+
+     bernoulli_distribution<RealType> w(RealType(1)); 
+     BOOST_CHECK_THROW(bernoulli_distribution<RealType> w(inf), std::domain_error);
+     BOOST_CHECK_THROW(pdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(complement(w, +inf)), std::domain_error); // x = + inf
+     BOOST_CHECK_THROW(quantile(w, +inf), std::domain_error); // p = + inf
+     BOOST_CHECK_THROW(quantile(complement(w, +inf)), std::domain_error); // p = + inf
+   } // has_infinity
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
@@ -223,11 +270,6 @@ int test_main(int, char* [])
   BOOST_CHECK_EQUAL(bn1.success_fraction(), 0.5);
   BOOST_CHECK_EQUAL(bn2.success_fraction(), 0.5);
 
-  BOOST_CHECK_THROW(bernoulli_distribution<double>(-1), std::domain_error); // p outside 0 to 1.
-  BOOST_CHECK_THROW(bernoulli_distribution<double>(+2), std::domain_error); // p outside 0 to 1.
-  BOOST_CHECK_THROW(bernoulli_distribution<double> bn3(std::numeric_limits<double>::quiet_NaN() ), std::domain_error); // p outside 0 to 1.
-  BOOST_CHECK_THROW(bernoulli_distribution<double> bn4(std::numeric_limits<double>::infinity() ), std::domain_error); // p outside 0 to 1.
-
   BOOST_CHECK_EQUAL(kurtosis(bn2) -3, kurtosis_excess(bn2));
   BOOST_CHECK_EQUAL(kurtosis_excess(bn2), -2);
 
@@ -260,14 +302,15 @@ int test_main(int, char* [])
 
 Output is:
 
-Running 1 test case...
-Tolerance for type float is 1.19e-005 (or 0.00119%).
-Tolerance for type double is 2.22e-014 (or 2.22e-012%).
-Tolerance for type long double is 2.22e-014 (or 2.22e-012%).
-Tolerance for type class boost::math::concepts::real_concept is 2.22e-014 (or 2.22e-012%).
-*** No errors detected
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_bernouilli.exe"
+  Running 1 test case...
+  Tolerance for type float is 1.19e-005 (or 0.00119%).
+  Tolerance for type double is 2.22e-014 (or 2.22e-012%).
+  Tolerance for type long double is 2.22e-014 (or 2.22e-012%).
+  Tolerance for type class boost::math::concepts::real_concept is 2.22e-014 (or 2.22e-012%).
+  
+  *** No errors detected
 
-No warnings MSVC level 4 31 Jul 2007
 
 */
 

From bc2dc1d4dd32f433ceab75d3311787bf61ee17c4 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Tue, 29 May 2012 17:43:16 +0000
Subject: [PATCH 013/115] Add boilerplate code for testing most domain errors
 in the distributions. Update the non-central distributions to make use of it.

[SVN r78751]
---
 include/boost/math/distributions/fisher_f.hpp |   4 +-
 test/test_nc_chi_squared.cpp                  |   9 ++
 test/test_nc_f.cpp                            |  10 ++
 test/test_nc_t.cpp                            |   8 ++
 test/test_out_of_range.hpp                    | 127 ++++++++++++++++++
 5 files changed, 156 insertions(+), 2 deletions(-)
 create mode 100644 test/test_out_of_range.hpp

diff --git a/include/boost/math/distributions/fisher_f.hpp b/include/boost/math/distributions/fisher_f.hpp
index 07bcc81a6..b1d9eb7ce 100644
--- a/include/boost/math/distributions/fisher_f.hpp
+++ b/include/boost/math/distributions/fisher_f.hpp
@@ -169,12 +169,12 @@ inline RealType quantile(const fisher_f_distribution<RealType, Policy>& dist, co
    RealType df2 = dist.degrees_of_freedom2();
    // Error check:
    RealType error_result = 0;
-   if(false == detail::check_df(
+   if(false == (detail::check_df(
             function, df1, &error_result, Policy())
          && detail::check_df(
             function, df2, &error_result, Policy())
          && detail::check_probability(
-            function, p, &error_result, Policy()))
+            function, p, &error_result, Policy())))
       return error_result;
 
    // With optimizations turned on, gcc wrongly warns about y being used
diff --git a/test/test_nc_chi_squared.cpp b/test/test_nc_chi_squared.cpp
index f167368f8..cccddbb78 100644
--- a/test/test_nc_chi_squared.cpp
+++ b/test/test_nc_chi_squared.cpp
@@ -27,6 +27,7 @@
 #include <boost/test/results_collector.hpp>
 #include <boost/test/unit_test.hpp>
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
+#include "test_out_of_range.hpp"
 
 #include "functor.hpp"
 #include "handle_test_result.hpp"
@@ -344,6 +345,14 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE(
       kurtosis_excess(dist)
       , static_cast<RealType>(0.65625), tol2);
+
+   // Error handling checks:
+   check_out_of_range<boost::math::non_central_chi_squared_distribution<RealType> >(1, 1);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_chi_squared_distribution<RealType>(0, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_chi_squared_distribution<RealType>(-1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_chi_squared_distribution<RealType>(1, -1), 0), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_chi_squared_distribution<RealType>(1, 1), -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_chi_squared_distribution<RealType>(1, 1), 2), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 template <class T>
diff --git a/test/test_nc_f.cpp b/test/test_nc_f.cpp
index ffff944c8..ccb18012d 100644
--- a/test/test_nc_f.cpp
+++ b/test/test_nc_f.cpp
@@ -26,6 +26,7 @@
 #include <boost/test/results_collector.hpp>
 #include <boost/test/unit_test.hpp>
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
+#include "test_out_of_range.hpp"
 
 #include "functor.hpp"
 #include "handle_test_result.hpp"
@@ -282,6 +283,15 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE(
       kurtosis_excess(dist)
       , static_cast<RealType>(13.225781681053154767604638331440974359675882226873L), tol2);
+
+   // Error handling checks:
+   check_out_of_range<boost::math::non_central_f_distribution<RealType> >(1, 1, 1);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_f_distribution<RealType>(0, 1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_f_distribution<RealType>(-1, 1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_f_distribution<RealType>(1, 0, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_f_distribution<RealType>(1, -1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_f_distribution<RealType>(1, 1, 1), -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_f_distribution<RealType>(1, 1, 1), 2), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 0c9a22488..05639f3ff 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -30,6 +30,7 @@
 #include "functor.hpp"
 #include "handle_test_result.hpp"
 #include "table_type.hpp"
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -330,6 +331,13 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE(pdf(boost::math::non_central_t_distribution<RealType>(126, -2), -4), static_cast<RealType>(5.797932289365814702402873546466798025787e-2L), tolerance);
    BOOST_CHECK_CLOSE(pdf(boost::math::non_central_t_distribution<RealType>(126, 2), 4), static_cast<RealType>(5.797932289365814702402873546466798025787e-2L), tolerance);
    BOOST_CHECK_CLOSE(pdf(boost::math::non_central_t_distribution<RealType>(126, 2), 0), static_cast<RealType>(5.388394890639957139696546086044839573749e-2L), tolerance);
+
+   // Error handling checks:
+   check_out_of_range<boost::math::non_central_t_distribution<RealType> >(1, 1);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_t_distribution<RealType>(0, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::non_central_t_distribution<RealType>(-1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_t_distribution<RealType>(1, 1), -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::non_central_t_distribution<RealType>(1, 1), 2), std::domain_error);
 } // template <class RealType>void test_spots(RealType)
 
 template <class T>
diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
new file mode 100644
index 000000000..b52c2a493
--- /dev/null
+++ b/test/test_out_of_range.hpp
@@ -0,0 +1,127 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+#ifndef BOOST_MATH_TEST_OUT_OF_RANGE_HPP
+#define BOOST_MATH_TEST_OUT_OF_RANGE_HPP
+
+#include <boost/math/special_functions/next.hpp>
+#include <boost/test/test_tools.hpp>
+
+template <class Distro>
+void check_support(const Distro& d)
+{
+   typedef typename Distro::value_type value_type;
+   if(range(d).first != -boost::math::tools::max_value<value_type>())
+   {
+      value_type m = boost::math::float_prior(range(d).first);
+      BOOST_ASSERT(m != range(d).first);
+      BOOST_ASSERT(m < range(d).first);
+      BOOST_CHECK_THROW(pdf(d, m), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, m), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
+   }
+   if(range(d).second != boost::math::tools::max_value<value_type>())
+   {
+      value_type m = boost::math::float_next(range(d).second);
+      BOOST_ASSERT(m != range(d).first);
+      BOOST_ASSERT(m > range(d).first);
+      BOOST_CHECK_THROW(pdf(d, m), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, m), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
+   }
+   if(std::numeric_limits<value_type>::has_infinity)
+   {
+      BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
+      BOOST_CHECK_THROW(pdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
+      BOOST_CHECK_THROW(quantile(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(quantile(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
+      BOOST_CHECK_THROW(quantile(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
+      BOOST_CHECK_THROW(quantile(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
+   }
+   if(std::numeric_limits<value_type>::has_quiet_NaN)
+   {
+      BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
+      BOOST_CHECK_THROW(pdf(d, -std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(d, -std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(cdf(complement(d, -std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
+      BOOST_CHECK_THROW(quantile(d, std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(quantile(d, -std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
+      BOOST_CHECK_THROW(quantile(complement(d, std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
+      BOOST_CHECK_THROW(quantile(complement(d, -std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
+   }
+   BOOST_CHECK_THROW(quantile(d, -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(d, 2), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(d, -1)), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(d, 2)), std::domain_error);
+}
+
+template <class Distro>
+void check_out_of_range()
+{
+   Distro d;
+   check_support(d);
+}
+template <class Distro>
+void check_out_of_range(typename Distro::value_type p1)
+{
+   typedef typename Distro::value_type value_type;
+   Distro d(p1);
+   check_support(d);
+   if(std::numeric_limits<value_type>::has_infinity)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::infinity()), range(d).first), std::domain_error);
+   }
+   if(std::numeric_limits<value_type>::has_quiet_NaN)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::quiet_NaN()), range(d).first), std::domain_error);
+   }
+}
+template <class Distro>
+void check_out_of_range(typename Distro::value_type p1, typename Distro::value_type p2)
+{
+   typedef typename Distro::value_type value_type;
+   Distro d(p1, p2);
+   check_support(d);
+   if(std::numeric_limits<value_type>::has_infinity)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::infinity(), p2), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, std::numeric_limits<value_type>::infinity()), range(d).first), std::domain_error);
+   }
+   if(std::numeric_limits<value_type>::has_quiet_NaN)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::quiet_NaN(), p2), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, std::numeric_limits<value_type>::quiet_NaN()), range(d).first), std::domain_error);
+   }
+}
+
+template <class Distro>
+void check_out_of_range(typename Distro::value_type p1, typename Distro::value_type p2, typename Distro::value_type p3)
+{
+   typedef typename Distro::value_type value_type;
+   Distro d(p1, p2, p3);
+   check_support(d);
+   if(std::numeric_limits<value_type>::has_infinity)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::infinity(), p2, p3), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, std::numeric_limits<value_type>::infinity(), p3), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, p2, std::numeric_limits<value_type>::infinity()), range(d).first), std::domain_error);
+   }
+   if(std::numeric_limits<value_type>::has_quiet_NaN)
+   {
+      BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::quiet_NaN(), p2, p3), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, std::numeric_limits<value_type>::quiet_NaN(), p3), range(d).first), std::domain_error);
+      BOOST_CHECK_THROW(pdf(Distro(p1, p2, std::numeric_limits<value_type>::quiet_NaN()), range(d).first), std::domain_error);
+   }
+}
+
+#endif // BOOST_MATH_TEST_OUT_OF_RANGE_HPP

From d39cf53e86c9bff98df9440790f7669e918445d2 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Tue, 29 May 2012 18:24:29 +0000
Subject: [PATCH 014/115] Update to allow for infinite range.

[SVN r78753]
---
 test/test_out_of_range.hpp | 22 ++++++++++++++--------
 1 file changed, 14 insertions(+), 8 deletions(-)

diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index b52c2a493..ccb83b5fc 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -15,7 +15,7 @@ template <class Distro>
 void check_support(const Distro& d)
 {
    typedef typename Distro::value_type value_type;
-   if(range(d).first != -boost::math::tools::max_value<value_type>())
+   if((boost::math::isfinite)(range(d).first) && (range(d).first != -boost::math::tools::max_value<value_type>()))
    {
       value_type m = boost::math::float_prior(range(d).first);
       BOOST_ASSERT(m != range(d).first);
@@ -24,7 +24,7 @@ void check_support(const Distro& d)
       BOOST_CHECK_THROW(cdf(d, m), std::domain_error);
       BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
    }
-   if(range(d).second != boost::math::tools::max_value<value_type>())
+   if((boost::math::isfinite)(range(d).second) && (range(d).second != boost::math::tools::max_value<value_type>()))
    {
       value_type m = boost::math::float_next(range(d).second);
       BOOST_ASSERT(m != range(d).first);
@@ -35,12 +35,18 @@ void check_support(const Distro& d)
    }
    if(std::numeric_limits<value_type>::has_infinity)
    {
-      BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
-      BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
-      BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
-      BOOST_CHECK_THROW(pdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
-      BOOST_CHECK_THROW(cdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
-      BOOST_CHECK_THROW(cdf(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
+      if((boost::math::isfinite)(range(d).second))
+      {
+         BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
+         BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
+         BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
+      }
+      if((boost::math::isfinite)(range(d).first))
+      {
+         BOOST_CHECK_THROW(pdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
+         BOOST_CHECK_THROW(cdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
+         BOOST_CHECK_THROW(cdf(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
+      }
       BOOST_CHECK_THROW(quantile(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
       BOOST_CHECK_THROW(quantile(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
       BOOST_CHECK_THROW(quantile(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);

From 0b6be607ba3bbc8a3cf0874ad0f34d3c1cef9c23 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 14:21:06 +0000
Subject: [PATCH 015/115] Explanatory comments added.

[SVN r78762]
---
 test/test_out_of_range.hpp | 41 +++++++++++++++++++++++++++++++-------
 1 file changed, 34 insertions(+), 7 deletions(-)

diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index ccb83b5fc..f64c94182 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -11,12 +11,31 @@
 #include <boost/math/special_functions/next.hpp>
 #include <boost/test/test_tools.hpp>
 
+/*` check_out_of_range functions check that bad parameters
+passed to constructors and functions throw domain_error exceptions.
+
+Usage is `check_out_of_range<DistributionType >(list-of-params);`
+Where list-of-params is a list of *valid* parameters from which the distribution can be constructed
+- ie the same number of args are passed to the function,
+as are passed to the distribution constructor.
+
+Checks:
+
+* Infinity or NaN passed in place of each of the valid params.
+* Infinity or NaN as a random variable.
+* Out-of-range random variable passed to pdf and cdf (ie outside of "range(distro)").
+* Out-of-range probability passed to quantile function and complement.
+
+but does *not* check finite but out-of-range parameters to the constructor
+because these are specific to each distribution.
+*/
+
 template <class Distro>
 void check_support(const Distro& d)
-{
+{ // Checks that
    typedef typename Distro::value_type value_type;
    if((boost::math::isfinite)(range(d).first) && (range(d).first != -boost::math::tools::max_value<value_type>()))
-   {
+   { // If possible, check that a value just less than the bottom of the supported range throws domain errors.
       value_type m = boost::math::float_prior(range(d).first);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m < range(d).first);
@@ -25,7 +44,7 @@ void check_support(const Distro& d)
       BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
    }
    if((boost::math::isfinite)(range(d).second) && (range(d).second != boost::math::tools::max_value<value_type>()))
-   {
+   { // If possible, check that a value just more than the top of the supported range throws domain errors.
       value_type m = boost::math::float_next(range(d).second);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m > range(d).first);
@@ -34,26 +53,29 @@ void check_support(const Distro& d)
       BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
    }
    if(std::numeric_limits<value_type>::has_infinity)
-   {
+   { // Infinity is available,
       if((boost::math::isfinite)(range(d).second))
-      {
+      {  // and top of range doesn't include infinity,
+         // check that using infinity throws domain errors.
          BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
          BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
          BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
       }
       if((boost::math::isfinite)(range(d).first))
-      {
+      {  // and bottom of range doesn't include infinity,
+         // check that using infinity throws domain_error exception.
          BOOST_CHECK_THROW(pdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
          BOOST_CHECK_THROW(cdf(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
          BOOST_CHECK_THROW(cdf(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
       }
+      // Check that using infinity with quantiles always throws domain_error exception.
       BOOST_CHECK_THROW(quantile(d, std::numeric_limits<value_type>::infinity()), std::domain_error);
       BOOST_CHECK_THROW(quantile(d, -std::numeric_limits<value_type>::infinity()), std::domain_error);
       BOOST_CHECK_THROW(quantile(complement(d, std::numeric_limits<value_type>::infinity())), std::domain_error);
       BOOST_CHECK_THROW(quantile(complement(d, -std::numeric_limits<value_type>::infinity())), std::domain_error);
    }
    if(std::numeric_limits<value_type>::has_quiet_NaN)
-   {
+   { // NaN is available.
       BOOST_CHECK_THROW(pdf(d, std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
       BOOST_CHECK_THROW(cdf(d, std::numeric_limits<value_type>::quiet_NaN()), std::domain_error);
       BOOST_CHECK_THROW(cdf(complement(d, std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
@@ -65,18 +87,22 @@ void check_support(const Distro& d)
       BOOST_CHECK_THROW(quantile(complement(d, std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
       BOOST_CHECK_THROW(quantile(complement(d, -std::numeric_limits<value_type>::quiet_NaN())), std::domain_error);
    }
+   // Check that using probability outside [0,1] with quantiles always throws domain_error exception.
    BOOST_CHECK_THROW(quantile(d, -1), std::domain_error);
    BOOST_CHECK_THROW(quantile(d, 2), std::domain_error);
    BOOST_CHECK_THROW(quantile(complement(d, -1)), std::domain_error);
    BOOST_CHECK_THROW(quantile(complement(d, 2)), std::domain_error);
 }
 
+// Four check_out_of_range versions for distributions with zero to 3 constructor parameters.
+
 template <class Distro>
 void check_out_of_range()
 {
    Distro d;
    check_support(d);
 }
+
 template <class Distro>
 void check_out_of_range(typename Distro::value_type p1)
 {
@@ -92,6 +118,7 @@ void check_out_of_range(typename Distro::value_type p1)
       BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::quiet_NaN()), range(d).first), std::domain_error);
    }
 }
+
 template <class Distro>
 void check_out_of_range(typename Distro::value_type p1, typename Distro::value_type p2)
 {

From a752f9f593506417365c1e05df874c75ef76e0cc Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:28:59 +0000
Subject: [PATCH 016/115] Added out_of_range checks - and corrected beta.hpp
 for missing () in checks.

[SVN r78764]
---
 test/test_beta_dist.cpp | 75 ++++++++++++++++++++++++++++++++++++++---
 1 file changed, 71 insertions(+), 4 deletions(-)

diff --git a/test/test_beta_dist.cpp b/test/test_beta_dist.cpp
index ebb904c42..dc3e2d1e0 100644
--- a/test/test_beta_dist.cpp
+++ b/test/test_beta_dist.cpp
@@ -1,7 +1,7 @@
 // test_beta_dist.cpp
 
 // Copyright John Maddock 2006.
-// Copyright  Paul A. Bristow 2007, 2009, 2010.
+// Copyright  Paul A. Bristow 2007, 2009, 2010, 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -28,9 +28,8 @@
 
 #ifdef _MSC_VER
 #  pragma warning(disable: 4127) // conditional expression is constant.
-# pragma warning (disable : 4996) // POSIX name for this item is deprecated
-# pragma warning (disable : 4224) // nonstandard extension used : formal parameter 'arg' was previously defined as a type
-# pragma warning (disable : 4180) // qualifier applied to function type has no meaning; ignored
+# pragma warning (disable : 4996) // POSIX name for this item is deprecated.
+# pragma warning (disable : 4224) // nonstandard extension used : formal parameter 'arg' was previously defined as a type.
 #endif
 
 #include <boost/math/concepts/real_concept.hpp> // for real_concept
@@ -43,6 +42,8 @@ using boost::math::beta;
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE_FRACTION
 
+#include "test_out_of_range.hpp"
+
 #include <iostream>
 using std::cout;
 using std::endl;
@@ -456,6 +457,70 @@ void test_spots(RealType)
      static_cast<RealType>(1-0.5545844446520295253493059553548880128511L),  // Complement of CDF Q = 1 - P
      tolerance); // Test tolerance.
 
+    //
+   // Error checks:
+   // Construction with 'bad' parameters.
+   BOOST_CHECK_THROW(beta_distribution<RealType>(1, -1), std::domain_error);
+   BOOST_CHECK_THROW(beta_distribution<RealType>(-1, 1), std::domain_error);
+   BOOST_CHECK_THROW(beta_distribution<RealType>(1, 0), std::domain_error);
+   BOOST_CHECK_THROW(beta_distribution<RealType>(0, 1), std::domain_error);
+
+   beta_distribution<> dist;
+   BOOST_CHECK_THROW(pdf(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(cdf(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(cdf(complement(dist, -1)), std::domain_error);
+   BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(dist, -1)), std::domain_error);
+   BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(complement(dist, -1)), std::domain_error);
+
+ // No longer allow any parameter to be NaN or inf, so all these tests should throw.
+   if (std::numeric_limits<RealType>::has_quiet_NaN)
+   { 
+    // Attempt to construct from non-finite should throw.
+     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(nan), std::domain_error);
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(1, nan), std::domain_error);
+     
+    // Non-finite parameters should throw.
+     beta_distribution<RealType> w(RealType(1)); 
+     BOOST_CHECK_THROW(pdf(w, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(w, +nan), std::domain_error); // x = NaN
+     BOOST_CHECK_THROW(cdf(complement(w, +nan)), std::domain_error); // x = + nan
+     BOOST_CHECK_THROW(quantile(w, +nan), std::domain_error); // p = + nan
+     BOOST_CHECK_THROW(quantile(complement(w, +nan)), std::domain_error); // p = + nan
+  } // has_quiet_NaN
+
+  if (std::numeric_limits<RealType>::has_infinity)
+  {
+     // Attempt to construct from non-finite should throw.
+     RealType inf = std::numeric_limits<RealType>::infinity(); 
+
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(inf), std::domain_error);
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(1, inf), std::domain_error);
+
+    // Non-finite parameters should throw.
+     beta_distribution<RealType> w(RealType(1)); 
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(inf), std::domain_error);
+     BOOST_CHECK_THROW(beta_distribution<RealType> w(1, inf), std::domain_error);
+     BOOST_CHECK_THROW(pdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(w, +inf), std::domain_error); // x = inf
+     BOOST_CHECK_THROW(cdf(complement(w, +inf)), std::domain_error); // x = + inf
+     BOOST_CHECK_THROW(quantile(w, +inf), std::domain_error); // p = + inf
+     BOOST_CHECK_THROW(quantile(complement(w, +inf)), std::domain_error); // p = + inf
+   } // has_infinity
+
+   // Error handling checks:
+   check_out_of_range<boost::math::beta_distribution<RealType> >(1, 1); // (All) valid constructor parameter values.
+   // and range and non-finite.
+
+   // Not needed??????
+   BOOST_CHECK_THROW(pdf(boost::math::beta_distribution<RealType>(0, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(pdf(boost::math::beta_distribution<RealType>(-1, 1), 0), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::beta_distribution<RealType>(1, 1), -1), std::domain_error);
+   BOOST_CHECK_THROW(quantile(boost::math::beta_distribution<RealType>(1, 1), 2), std::domain_error);
+
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
@@ -576,6 +641,8 @@ Boost::math::tools::epsilon = 2.22045e-016
 std::numeric_limits::epsilon = 0
 epsilon = 2.22045e-016, Tolerance = 2.22045e-011%.
 *** No errors detected
+
+
 */
 
 

From 187960b9a717cb7730425366fe58290c89e838e5 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:30:45 +0000
Subject: [PATCH 017/115] Corrected checks missing ().

[SVN r78765]
---
 include/boost/math/distributions/beta.hpp | 49 +++++++++++------------
 1 file changed, 23 insertions(+), 26 deletions(-)

diff --git a/include/boost/math/distributions/beta.hpp b/include/boost/math/distributions/beta.hpp
index cfadd7bff..d525ace23 100644
--- a/include/boost/math/distributions/beta.hpp
+++ b/include/boost/math/distributions/beta.hpp
@@ -189,11 +189,10 @@ namespace boost
         static const char* function = "boost::math::beta_distribution<%1%>::find_alpha";
         RealType result = 0; // of error checks.
         if(false ==
-          beta_detail::check_mean(
-          function, mean, &result, Policy())
-          &&
-          beta_detail::check_variance(
-          function, variance, &result, Policy())
+            (
+              beta_detail::check_mean(function, mean, &result, Policy())
+              && beta_detail::check_variance(function, variance, &result, Policy())
+            )
           )
         {
           return result;
@@ -208,11 +207,11 @@ namespace boost
         static const char* function = "boost::math::beta_distribution<%1%>::find_beta";
         RealType result = 0; // of error checks.
         if(false ==
-          beta_detail::check_mean(
-          function, mean, &result, Policy())
-          &&
-          beta_detail::check_variance(
-          function, variance, &result, Policy())
+            (
+              beta_detail::check_mean(function, mean, &result, Policy())
+              &&
+              beta_detail::check_variance(function, variance, &result, Policy())
+            )
           )
         {
           return result;
@@ -231,14 +230,13 @@ namespace boost
         static const char* function = "boost::math::beta_distribution<%1%>::find_alpha";
         RealType result = 0; // of error checks.
         if(false ==
-          beta_detail::check_prob(
-          function, probability, &result, Policy())
-          &&
-          beta_detail::check_beta(
-          function, beta, &result, Policy())
-          &&
-          beta_detail::check_x(
-          function, x, &result, Policy())
+            (
+             beta_detail::check_prob(function, probability, &result, Policy())
+             &&
+             beta_detail::check_beta(function, beta, &result, Policy())
+             &&
+             beta_detail::check_x(function, x, &result, Policy())
+            )
           )
         {
           return result;
@@ -255,14 +253,13 @@ namespace boost
         static const char* function = "boost::math::beta_distribution<%1%>::find_beta";
         RealType result = 0; // of error checks.
         if(false ==
-          beta_detail::check_prob(
-          function, probability, &result, Policy())
-          &&
-          beta_detail::check_alpha(
-          function, alpha, &result, Policy())
-          &&
-          beta_detail::check_x(
-          function, x, &result, Policy())
+            (
+              beta_detail::check_prob(function, probability, &result, Policy())
+              &&
+              beta_detail::check_alpha(function, alpha, &result, Policy())
+              &&
+              beta_detail::check_x(function, x, &result, Policy())
+            )
           )
         {
           return result;

From 7ef962fc6b349eee6bad26ce70cdb68ceb2e9a76 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:31:18 +0000
Subject: [PATCH 018/115] Changed range to include infinity if supported.

[SVN r78766]
---
 include/boost/math/distributions/cauchy.hpp | 19 +++++++++++++++++--
 1 file changed, 17 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/distributions/cauchy.hpp b/include/boost/math/distributions/cauchy.hpp
index 0c93febaa..0e8c1deed 100644
--- a/include/boost/math/distributions/cauchy.hpp
+++ b/include/boost/math/distributions/cauchy.hpp
@@ -180,15 +180,30 @@ typedef cauchy_distribution<double> cauchy;
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const cauchy_distribution<RealType, Policy>&)
 { // Range of permissible values for random variable x.
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+     return std::pair<RealType, RealType>(-std::numeric_limits<RealType>::infinity(), std::numeric_limits<RealType>::infinity()); // - to + infinity.
+  }
+  else
+  { // Can only use max_value.
    using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + infinity.
+   return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + max.
+  }
 }
 
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> support(const cauchy_distribution<RealType, Policy>& )
 { // Range of supported values for random variable x.
    // This is range where cdf rises from 0 to 1, and outside it, the pdf is zero.
-   return std::pair<RealType, RealType>(-tools::max_value<RealType>(), tools::max_value<RealType>()); // - to + infinity.
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+     return std::pair<RealType, RealType>(-std::numeric_limits<RealType>::infinity(), std::numeric_limits<RealType>::infinity()); // - to + infinity.
+  }
+  else
+  { // Can only use max_value.
+     using boost::math::tools::max_value;
+     return std::pair<RealType, RealType>(-tools::max_value<RealType>(), max_value<RealType>()); // - to + max.
+  }
 }
 
 template <class RealType, class Policy>

From c30e63349a5e39f1fead38486b0b09271978c6e8 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:32:12 +0000
Subject: [PATCH 019/115] Added out of range checks

[SVN r78767]
---
 test/test_binomial.cpp | 32 ++++++++++++++++++++--------
 test/test_cauchy.cpp   | 47 +++++++++++++-----------------------------
 2 files changed, 37 insertions(+), 42 deletions(-)

diff --git a/test/test_binomial.cpp b/test/test_binomial.cpp
index 00c3c6b87..7451a2c34 100644
--- a/test/test_binomial.cpp
+++ b/test/test_binomial.cpp
@@ -21,6 +21,10 @@
 
 #ifdef _MSC_VER
 #  pragma warning(disable: 4127) // conditional expression is constant.
+#  pragma warning(disable: 4100) // unreferenced formal parameter.
+// Seems an entirely spurious warning - formal parameter T IS used - get error if /* T */
+//#  pragma warning(disable: 4535) // calling _set_se_translator() requires /EHa (in Boost.test)
+// Enable C++ Exceptions Yes With SEH Exceptions (/EHa) prevents warning 4535.
 #endif
 
 #include <boost/math/concepts/real_concept.hpp> // for real_concept
@@ -33,6 +37,8 @@ using boost::math::binomial_distribution;
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
 #include "table_type.hpp"
 
+#include "test_out_of_range.hpp"
+
 #include <iostream>
 using std::cout;
 using std::endl;
@@ -209,7 +215,7 @@ void test_spot(
 }
 
 template <class RealType> // Any floating-point type RealType.
-void test_spots(RealType)
+void test_spots(RealType T)
 {
   // Basic sanity checks, test data is to double precision only
   // so set tolerance to 100eps expressed as a persent, or
@@ -222,7 +228,8 @@ void test_spots(RealType)
   tolerance *= 100 * 1000;
   RealType tol2 = boost::math::tools::epsilon<RealType>() * 5 * 100;  // 5 eps as a persent
 
-  cout << "Tolerance = " << tolerance << "%." << endl;
+  cout << "Tolerance for type " << typeid(T).name()  << " is " << tolerance << " %" << endl;
+
 
   // Sources of spot test values:
 
@@ -705,6 +712,9 @@ void test_spots(RealType)
 #endif
   }
 
+   check_out_of_range<boost::math::binomial_distribution<RealType> >(1, 1); // (All) valid constructor parameter values.
+
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
@@ -748,12 +758,16 @@ int test_main(int, char* [])
 
 Output is:
 
-Autorun "i:\boost-06-05-03-1300\libs\math\test\Math_test\debug\test_binomial.exe"
-Running 1 test case...
-Tolerance = 0.0119209%.
-Tolerance = 2.22045e-011%.
-Tolerance = 2.22045e-011%.
-Tolerance = 2.22045e-011%.
-*** No errors detected
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_binomial.exe"
+  Running 1 test case...
+  Tolerance for type float is 0.0119209 %
+  Tolerance for type double is 2.22045e-011 %
+  Tolerance for type long double is 2.22045e-011 %
+  Tolerance for type class boost::math::concepts::real_concept is 2.22045e-011 %
+  
+  *** No errors detected
+
+========== Build: 1 succeeded, 0 failed, 0 up-to-date, 0 skipped ==========
+
 
 */
diff --git a/test/test_cauchy.cpp b/test/test_cauchy.cpp
index 3c6e8fe71..ab96d4fd2 100644
--- a/test/test_cauchy.cpp
+++ b/test/test_cauchy.cpp
@@ -23,6 +23,8 @@
 #include <boost/math/distributions/cauchy.hpp>
     using boost::math::cauchy_distribution;
 
+#include "test_out_of_range.hpp"
+
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
 
@@ -33,38 +35,16 @@
 template <class RealType>
 void test_spots(RealType T)
 {
-  // Check some bad parameters to the distribution,
-   BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(0, 0), std::domain_error); // zero sd
-   BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(0, -1), std::domain_error); // negative scale (shape)
+  // Check some bad parameters to construct the distribution,
+  BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(0, 0), std::domain_error); // zero scale.
+  BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(0, -1), std::domain_error); // negative scale (shape).
+
   cauchy_distribution<RealType> C01;
 
   BOOST_CHECK_EQUAL(C01.location(), 0); // Check standard values.
   BOOST_CHECK_EQUAL(C01.scale(), 1);
 
-  // Tests on extreme values of random variate x, if has numeric_limit infinity etc.
-  if(std::numeric_limits<RealType>::has_infinity)
-  {
-    BOOST_CHECK_EQUAL(pdf(C01, +std::numeric_limits<RealType>::infinity()), 0); // x = + infinity, pdf = 0
-    BOOST_CHECK_EQUAL(pdf(C01, -std::numeric_limits<RealType>::infinity()), 0); // x = - infinity, pdf = 0
-    BOOST_CHECK_EQUAL(cdf(C01, +std::numeric_limits<RealType>::infinity()), 1); // x = + infinity, cdf = 1
-    BOOST_CHECK_EQUAL(cdf(C01, -std::numeric_limits<RealType>::infinity()), 0); // x = - infinity, cdf = 0
-    BOOST_CHECK_EQUAL(cdf(complement(C01, +std::numeric_limits<RealType>::infinity())), 0); // x = + infinity, cdf = 0
-    BOOST_CHECK_EQUAL(cdf(complement(C01, -std::numeric_limits<RealType>::infinity())), 1); // x = - infinity, cdf = 1
-    BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(std::numeric_limits<RealType>::infinity(), static_cast<RealType>(1)), std::domain_error); // +infinite mean
-     BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(-std::numeric_limits<RealType>::infinity(),  static_cast<RealType>(1)), std::domain_error); // -infinite mean
-     BOOST_CHECK_THROW(boost::math::cauchy_distribution<RealType> nbad1(static_cast<RealType>(0), std::numeric_limits<RealType>::infinity()), std::domain_error); // infinite sd
-  }
-
-  if (std::numeric_limits<RealType>::has_quiet_NaN)
-  { // No longer allow x to be NaN, so these tests should throw.
-    BOOST_CHECK_THROW(pdf(C01, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // x = NaN
-    BOOST_CHECK_THROW(cdf(C01, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // x = NaN
-    BOOST_CHECK_THROW(cdf(complement(C01, +std::numeric_limits<RealType>::quiet_NaN())), std::domain_error); // x = + infinity
-    BOOST_CHECK_THROW(quantile(C01, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // p = + infinity
-    BOOST_CHECK_THROW(quantile(complement(C01, +std::numeric_limits<RealType>::quiet_NaN())), std::domain_error); // p = + infinity
-  }
-
-  // Basic sanity checks.
+   // Basic sanity checks.
   // 50eps as a percentage, up to a maximum of double precision
   // (that's the limit of our test data).
   RealType tolerance = (std::max)(
@@ -709,16 +689,19 @@ void test_spots(RealType T)
        quantile(complement(dist, RealType(1.0))),
        std::overflow_error);
 
+   check_out_of_range<boost::math::cauchy_distribution<RealType> >(0, 1); // (All) valid constructor parameter values.
+
+
 
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
 {
-    BOOST_MATH_CONTROL_FP;
+  BOOST_MATH_CONTROL_FP;
    // Check that can generate cauchy distribution using the two convenience methods:
-   boost::math::cauchy mycd1(1.); // Using typedef
-   cauchy_distribution<> mycd2(1.); // Using default RealType double.
-   cauchy_distribution<> C01; // Using default RealType double for Standard Cauchy.
+  boost::math::cauchy mycd1(1.); // Using typedef
+  cauchy_distribution<> mycd2(1.); // Using default RealType double.
+  cauchy_distribution<> C01; // Using default RealType double for Standard Cauchy.
   BOOST_CHECK_EQUAL(C01.location(), 0); // Check standard values.
   BOOST_CHECK_EQUAL(C01.scale(), 1);
 
@@ -741,7 +724,6 @@ int test_main(int, char* [])
    return 0;
 } // int test_main(int, char* [])
 
-
 /*
 Output:
 
@@ -752,5 +734,4 @@ Tolerance for type long double is 1.11022e-012 %
 Tolerance for type class boost::math::concepts::real_concept is 1.11022e-012 %
 *** No errors detected
 
-
 */

From a72f149301915a1206d778dbe097f13a10172450 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:35:59 +0000
Subject: [PATCH 020/115] Changed range to infinity if supported.

[SVN r78768]
---
 include/boost/math/distributions/normal.hpp | 19 ++++++++++++++++---
 1 file changed, 16 insertions(+), 3 deletions(-)

diff --git a/include/boost/math/distributions/normal.hpp b/include/boost/math/distributions/normal.hpp
index baeecf634..6cca20a57 100644
--- a/include/boost/math/distributions/normal.hpp
+++ b/include/boost/math/distributions/normal.hpp
@@ -74,17 +74,30 @@ typedef normal_distribution<double> normal;
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const normal_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
-   using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + max value.
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+     return std::pair<RealType, RealType>(-std::numeric_limits<RealType>::infinity(), std::numeric_limits<RealType>::infinity()); // - to + infinity.
+  }
+  else
+  { // Can only use max_value.
+    using boost::math::tools::max_value;
+    return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + max value.
+  }
 }
 
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> support(const normal_distribution<RealType, Policy>& /*dist*/)
 { // Range of supported values for random variable x.
    // This is range where cdf rises from 0 to 1, and outside it, the pdf is zero.
-
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+     return std::pair<RealType, RealType>(-std::numeric_limits<RealType>::infinity(), std::numeric_limits<RealType>::infinity()); // - to + infinity.
+  }
+  else
+  { // Can only use max_value.
    using boost::math::tools::max_value;
    return std::pair<RealType, RealType>(-max_value<RealType>(),  max_value<RealType>()); // - to + max value.
+  }
 }
 
 template <class RealType, class Policy>

From 70868fb2a2fc89920090d4d99b1f2c12b7dc406d Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:39:12 +0000
Subject: [PATCH 021/115] Added out of range checks (and normal.hpp now range
 infinity if supported.

[SVN r78769]
---
 test/test_normal.cpp | 5 ++++-
 1 file changed, 4 insertions(+), 1 deletion(-)

diff --git a/test/test_normal.cpp b/test/test_normal.cpp
index 0a3168e5c..9b1cc454e 100644
--- a/test/test_normal.cpp
+++ b/test/test_normal.cpp
@@ -18,7 +18,7 @@
 #include <pch.hpp> // include directory /libs/math/src/tr1/ is needed.
 
 #ifdef _MSC_VER
-#pragma warning (disable: 4127) // conditional expression is constant
+#  pragma warning (disable: 4127) // conditional expression is constant
 // caused by using   if(std::numeric_limits<RealType>::has_infinity)
 // and   if (std::numeric_limits<RealType>::has_quiet_NaN)
 #endif
@@ -30,6 +30,7 @@
 #include <boost/math/distributions/normal.hpp>
     using boost::math::normal_distribution;
 #include <boost/math/tools/test.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -283,6 +284,8 @@ void test_spots(RealType)
        static_cast<RealType>(1), 0); // Mean == zero
 
     // Error tests:
+    check_out_of_range<boost::math::normal_distribution<RealType> >(0, 1); // (All) valid constructor parameter values.
+    
     BOOST_CHECK_THROW(pdf(normal_distribution<RealType>(0, 0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(normal_distribution<RealType>(0, -1), 0), std::domain_error);
     BOOST_CHECK_THROW(quantile(normal_distribution<RealType>(0, 1), -1), std::domain_error);

From c732b6e85b0821e6f42ab187628bc46eb3bb142e Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 30 May 2012 16:39:37 +0000
Subject: [PATCH 022/115] Corrected comments.

[SVN r78770]
---
 test/test_out_of_range.hpp | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index f64c94182..91863a63e 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -35,7 +35,7 @@ void check_support(const Distro& d)
 { // Checks that
    typedef typename Distro::value_type value_type;
    if((boost::math::isfinite)(range(d).first) && (range(d).first != -boost::math::tools::max_value<value_type>()))
-   { // If possible, check that a value just less than the bottom of the supported range throws domain errors.
+   { // If possible, check that a random variable value just less than the bottom of the supported range throws domain errors.
       value_type m = boost::math::float_prior(range(d).first);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m < range(d).first);
@@ -44,7 +44,7 @@ void check_support(const Distro& d)
       BOOST_CHECK_THROW(cdf(complement(d, m)), std::domain_error);
    }
    if((boost::math::isfinite)(range(d).second) && (range(d).second != boost::math::tools::max_value<value_type>()))
-   { // If possible, check that a value just more than the top of the supported range throws domain errors.
+   { // If possible, check that a random variable value just more than the top of the supported range throws domain errors.
       value_type m = boost::math::float_next(range(d).second);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m > range(d).first);

From 41bd4bd442663a5119dccfa15e4f7751b1d97667 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 30 May 2012 16:52:18 +0000
Subject: [PATCH 023/115] Update to use new out-of-bounds error checking. Refs
 #6934.

[SVN r78771]
---
 include/boost/math/distributions/rayleigh.hpp | 12 ++++--
 .../boost/math/distributions/skew_normal.hpp  |  4 +-
 .../boost/math/distributions/students_t.hpp   |  6 +++
 test/test_pareto.cpp                          |  2 +
 test/test_poisson.cpp                         |  3 +-
 test/test_rayleigh.cpp                        |  9 +++++
 test/test_skew_normal.cpp                     |  2 +
 test/test_students_t.cpp                      |  2 +
 test/test_triangular.cpp                      |  2 +
 test/test_uniform.cpp                         |  2 +
 test/test_weibull.cpp                         | 37 +------------------
 11 files changed, 40 insertions(+), 41 deletions(-)

diff --git a/include/boost/math/distributions/rayleigh.hpp b/include/boost/math/distributions/rayleigh.hpp
index 1ffb9dc0a..842143441 100644
--- a/include/boost/math/distributions/rayleigh.hpp
+++ b/include/boost/math/distributions/rayleigh.hpp
@@ -28,11 +28,11 @@ namespace detail
   template <class RealType, class Policy>
   inline bool verify_sigma(const char* function, RealType sigma, RealType* presult, const Policy& pol)
   {
-     if(sigma <= 0)
+     if((sigma <= 0) || (!(boost::math::isfinite)(sigma)))
      {
         *presult = policies::raise_domain_error<RealType>(
            function,
-           "The scale parameter \"sigma\" must be > 0, but was: %1%.", sigma, pol);
+           "The scale parameter \"sigma\" must be > 0 and finite, but was: %1%.", sigma, pol);
         return false;
      }
      return true;
@@ -41,7 +41,7 @@ namespace detail
   template <class RealType, class Policy>
   inline bool verify_rayleigh_x(const char* function, RealType x, RealType* presult, const Policy& pol)
   {
-     if(x < 0)
+     if((x < 0) || (boost::math::isnan)(x))
      {
         *presult = policies::raise_domain_error<RealType>(
            function,
@@ -81,7 +81,7 @@ template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const rayleigh_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
    using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(static_cast<RealType>(0), max_value<RealType>());
+   return std::pair<RealType, RealType>(static_cast<RealType>(0), std::numeric_limits<RealType>::has_infinity ? std::numeric_limits<RealType>::infinity() : max_value<RealType>());
 }
 
 template <class RealType, class Policy>
@@ -108,6 +108,10 @@ inline RealType pdf(const rayleigh_distribution<RealType, Policy>& dist, const R
    {
       return result;
    }
+   if((boost::math::isinf)(x))
+   {
+      return 0;
+   }
    RealType sigmasqr = sigma * sigma;
    result = x * (exp(-(x * x) / ( 2 * sigmasqr))) / sigmasqr;
    return result;
diff --git a/include/boost/math/distributions/skew_normal.hpp b/include/boost/math/distributions/skew_normal.hpp
index d39737496..6f3bc212f 100644
--- a/include/boost/math/distributions/skew_normal.hpp
+++ b/include/boost/math/distributions/skew_normal.hpp
@@ -100,7 +100,9 @@ namespace boost{ namespace math{
   inline const std::pair<RealType, RealType> range(const skew_normal_distribution<RealType, Policy>& /*dist*/)
   { // Range of permissible values for random variable x.
     using boost::math::tools::max_value;
-    return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + max value.
+    return std::pair<RealType, RealType>(
+       std::numeric_limits<RealType>::has_infinity ? -std::numeric_limits<RealType>::infinity() : -max_value<RealType>(), 
+       std::numeric_limits<RealType>::has_infinity ? std::numeric_limits<RealType>::infinity() : max_value<RealType>()); // - to + max value.
   }
 
   template <class RealType, class Policy>
diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 0562387ae..d6b24f744 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -87,6 +87,9 @@ inline RealType pdf(const students_t_distribution<RealType, Policy>& dist, const
    if(false == detail::check_df(
       "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", degrees_of_freedom, &error_result, Policy()))
       return error_result;
+   if(false == detail::check_x(
+      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", t, &error_result, Policy()))
+      return error_result;
    // Might conceivably permit df = +infinity and use normal distribution.
    RealType result;
    RealType basem1 = t * t / degrees_of_freedom;
@@ -111,6 +114,9 @@ inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const
    if(false == detail::check_df(
       "boost::math::cdf(const students_t_distribution<%1%>&, %1%)", degrees_of_freedom, &error_result, Policy()))
       return error_result;
+   if(false == detail::check_x(
+      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", t, &error_result, Policy()))
+      return error_result;
 
    if (t == 0)
    {
diff --git a/test/test_pareto.cpp b/test/test_pareto.cpp
index 2b63b9532..2528e7a28 100644
--- a/test/test_pareto.cpp
+++ b/test/test_pareto.cpp
@@ -30,6 +30,7 @@
 #include <boost/math/distributions/pareto.hpp>
     using boost::math::pareto_distribution;
 #include <boost/math/tools/test.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -233,6 +234,7 @@ void test_spots(RealType)
     // Check kurtosis excess = kurtosis - 3;
 
     // Error condition checks:
+    check_out_of_range<pareto_distribution<RealType> >(1, 1);
     BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(0, 1), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(1, 0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(-1, 1), 0), std::domain_error);
diff --git a/test/test_poisson.cpp b/test/test_poisson.cpp
index cd8bf3530..63446831f 100644
--- a/test/test_poisson.cpp
+++ b/test/test_poisson.cpp
@@ -34,6 +34,7 @@
 #include <boost/math/special_functions/gamma.hpp> // for (incomplete) gamma.
 //   using boost::math::qamma_Q;
 #include "table_type.hpp"
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -485,7 +486,7 @@ void test_spots(RealType)
      x = quantile(complement(p6, poisson_quantile_data[i][1]));
      BOOST_CHECK_EQUAL(x, floor(poisson_quantile_data[i][3] + 0.5f));
   }
-
+   check_out_of_range<poisson_distribution<RealType> >(1);
 } // template <class RealType>void test_spots(RealType)
 
 //
diff --git a/test/test_rayleigh.cpp b/test/test_rayleigh.cpp
index e9b675a37..e2b9352c0 100644
--- a/test/test_rayleigh.cpp
+++ b/test/test_rayleigh.cpp
@@ -18,6 +18,7 @@
 
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -58,6 +59,13 @@ void test_spot(RealType s, RealType x, RealType p, RealType q, RealType toleranc
             x,
             tolerance); // %
    }
+   if(std::numeric_limits<RealType>::has_infinity)
+   {
+      RealType inf = std::numeric_limits<RealType>::infinity();
+      BOOST_CHECK_EQUAL(pdf(rayleigh_distribution<RealType>(s), inf), 0);
+      BOOST_CHECK_EQUAL(cdf(rayleigh_distribution<RealType>(s), inf), 1);
+      BOOST_CHECK_EQUAL(cdf(complement(rayleigh_distribution<RealType>(s), inf)), 0);
+   }
 } // void test_spot
 
 template <class RealType>
@@ -79,6 +87,7 @@ void test_spots(RealType T)
    // Things that are errors:
    rayleigh_distribution<RealType> dist(0.5);
 
+   check_out_of_range<rayleigh_distribution<RealType> >(1);
    BOOST_CHECK_THROW(
        quantile(dist,
        RealType(1.)), // quantile unity should overflow.
diff --git a/test/test_skew_normal.cpp b/test/test_skew_normal.cpp
index 24722e166..97993de30 100644
--- a/test/test_skew_normal.cpp
+++ b/test/test_skew_normal.cpp
@@ -30,6 +30,7 @@ using std::endl;
 using std::setprecision;
 #include <limits>
 using std::numeric_limits;
+#include "test_out_of_range.hpp"
 
 template <class RealType>
 void check_skew_normal(RealType mean, RealType scale, RealType shape, RealType x, RealType p, RealType q, RealType tol)
@@ -440,6 +441,7 @@ void test_spots(RealType)
       BOOST_CHECK_THROW(cdf(skew_normal_distribution<RealType>(0, -1, 0), 0), std::domain_error);
       BOOST_CHECK_THROW(quantile(skew_normal_distribution<RealType>(0, 1, 0), -1), std::domain_error);
       BOOST_CHECK_THROW(quantile(skew_normal_distribution<RealType>(0, 1, 0), 2), std::domain_error);
+      check_out_of_range<skew_normal_distribution<RealType> >(1, 1, 1);
     }
 
 
diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index ec95ddf4d..6b7c77399 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -21,6 +21,7 @@
 #include <boost/math/distributions/students_t.hpp>
     using boost::math::students_t_distribution;
 #include <boost/math/tools/test.hpp> // for real_concept
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -469,6 +470,7 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
+    check_out_of_range<students_t_distribution<RealType> >(1);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_triangular.cpp b/test/test_triangular.cpp
index 835fc80ee..6f3def21b 100644
--- a/test/test_triangular.cpp
+++ b/test/test_triangular.cpp
@@ -23,6 +23,7 @@
 using boost::math::triangular_distribution;
 #include <boost/math/tools/test.hpp>
 #include <boost/math/special_functions/fpclassify.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -524,6 +525,7 @@ void test_spots(RealType)
   }
   BOOST_CHECK_THROW(triangular_distribution<RealType>(1, 0), std::domain_error); // lower > upper!
 
+  check_out_of_range<triangular_distribution<RealType> >(-1, 0, 1);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_uniform.cpp b/test/test_uniform.cpp
index aaa7b5ec5..b5bf004dd 100644
--- a/test/test_uniform.cpp
+++ b/test/test_uniform.cpp
@@ -22,6 +22,7 @@
 #include <boost/math/distributions/uniform.hpp>
     using boost::math::uniform_distribution;
 #include <boost/math/tools/test.hpp> 
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -367,6 +368,7 @@ void test_spots(RealType)
    BOOST_CHECK_THROW(uniform_distribution<RealType>(1, 0), std::domain_error); // lower > upper!
    BOOST_CHECK_THROW(uniform_distribution<RealType>(1, 1), std::domain_error); // lower == upper!
 
+   check_out_of_range<uniform_distribution<RealType> >(1, 5);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_weibull.cpp b/test/test_weibull.cpp
index c52e71e05..caa3c4837 100644
--- a/test/test_weibull.cpp
+++ b/test/test_weibull.cpp
@@ -20,6 +20,7 @@
 #include <boost/math/distributions/weibull.hpp>
     using boost::math::weibull_distribution;
 #include <boost/math/tools/test.hpp> 
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -342,41 +343,7 @@ void test_spots(RealType)
    BOOST_CHECK_EQUAL(pdf(weibull_distribution<RealType>(1, 3), 0), exp(-pow(RealType(0) / RealType(3), RealType(1))) * pow(RealType(0), RealType(0)) * RealType(1) / RealType(3));
    BOOST_CHECK_THROW(pdf(weibull_distribution<RealType>(0.5, 3), 0), std::overflow_error);
 
- // No longer allow any parameter to be NaN or inf, so all these tests should throw.
-   if (std::numeric_limits<RealType>::has_quiet_NaN)
-   { 
-    // Attempt to construct from non-finite should throw.
-     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(nan), std::domain_error);
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, nan), std::domain_error);
-     
-    // Non-finite parameters should throw.
-     weibull_distribution<RealType> w(RealType(1)); 
-     BOOST_CHECK_THROW(pdf(w, +nan), std::domain_error); // x = NaN
-     BOOST_CHECK_THROW(cdf(w, +nan), std::domain_error); // x = NaN
-     BOOST_CHECK_THROW(cdf(complement(w, +nan)), std::domain_error); // x = + nan
-     BOOST_CHECK_THROW(quantile(w, +nan), std::domain_error); // p = + nan
-     BOOST_CHECK_THROW(quantile(complement(w, +nan)), std::domain_error); // p = + nan
-  } // has_quiet_NaN
-
-  if (std::numeric_limits<RealType>::has_infinity)
-  {
-     RealType inf = std::numeric_limits<RealType>::infinity(); 
-
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(inf), std::domain_error);
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, inf), std::domain_error);
-
-     weibull_distribution<RealType> w(RealType(1)); 
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(inf), std::domain_error);
-     BOOST_CHECK_THROW(weibull_distribution<RealType> w(1, inf), std::domain_error);
-     BOOST_CHECK_THROW(pdf(w, +inf), std::domain_error); // x = inf
-     BOOST_CHECK_THROW(cdf(w, +inf), std::domain_error); // x = inf
-     BOOST_CHECK_THROW(cdf(complement(w, +inf)), std::domain_error); // x = + inf
-     BOOST_CHECK_THROW(quantile(w, +inf), std::domain_error); // p = + inf
-     BOOST_CHECK_THROW(quantile(complement(w, +inf)), std::domain_error); // p = + inf
-   } // has_infinity
-
-
+   check_out_of_range<weibull_distribution<RealType> >(1, 1);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From 392fbeedddd78ac1e23584742c8389032ed7c7f5 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 30 May 2012 18:15:41 +0000
Subject: [PATCH 024/115] Add extra error tests for negative_binomial to
 laplace distros. Refs #6934.

[SVN r78773]
---
 include/boost/math/distributions/logistic.hpp |  4 ++-
 .../boost/math/distributions/lognormal.hpp    | 31 +++++++++++++++++++
 test/test_laplace.cpp                         |  5 +++
 test/test_logistic_dist.cpp                   | 12 +++++++
 test/test_lognormal.cpp                       |  5 ++-
 test/test_negative_binomial.cpp               |  8 +++++
 test/test_out_of_range.hpp                    |  9 ++++++
 7 files changed, 72 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/distributions/logistic.hpp b/include/boost/math/distributions/logistic.hpp
index e48f0b4f4..2fa18535f 100644
--- a/include/boost/math/distributions/logistic.hpp
+++ b/include/boost/math/distributions/logistic.hpp
@@ -53,7 +53,9 @@ namespace boost { namespace math {
     inline const std::pair<RealType, RealType> range(const logistic_distribution<RealType, Policy>& /* dist */)
     { // Range of permissible values for random variable x.
       using boost::math::tools::max_value;
-      return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>()); // - to + infinity
+      return std::pair<RealType, RealType>(
+         std::numeric_limits<RealType>::has_infinity ? -std::numeric_limits<RealType>::infinity() : -max_value<RealType>(), 
+         std::numeric_limits<RealType>::has_infinity ? std::numeric_limits<RealType>::infinity() : max_value<RealType>());
     }
     
     template <class RealType, class Policy>
diff --git a/include/boost/math/distributions/lognormal.hpp b/include/boost/math/distributions/lognormal.hpp
index a6cfa17a2..55e80962a 100644
--- a/include/boost/math/distributions/lognormal.hpp
+++ b/include/boost/math/distributions/lognormal.hpp
@@ -53,6 +53,7 @@ public:
    {
       RealType result;
       detail::check_scale("boost::math::lognormal_distribution<%1%>::lognormal_distribution", scale, &result, Policy());
+      detail::check_location("boost::math::lognormal_distribution<%1%>::lognormal_distribution", location, &result, Policy());
    }
 
    RealType location()const
@@ -102,6 +103,8 @@ RealType pdf(const lognormal_distribution<RealType, Policy>& dist, const RealTyp
    RealType result = 0;
    if(0 == detail::check_scale(function, sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location(function, mu, &result, Policy()))
+      return result;
    if(0 == detail::check_lognormal_x(function, x, &result, Policy()))
       return result;
 
@@ -126,6 +129,10 @@ inline RealType cdf(const lognormal_distribution<RealType, Policy>& dist, const
    static const char* function = "boost::math::cdf(const lognormal_distribution<%1%>&, %1%)";
 
    RealType result = 0;
+   if(0 == detail::check_scale(function, dist.scale(), &result, Policy()))
+      return result;
+   if(0 == detail::check_location(function, dist.location(), &result, Policy()))
+      return result;
    if(0 == detail::check_lognormal_x(function, x, &result, Policy()))
       return result;
 
@@ -144,6 +151,10 @@ inline RealType quantile(const lognormal_distribution<RealType, Policy>& dist, c
    static const char* function = "boost::math::quantile(const lognormal_distribution<%1%>&, %1%)";
 
    RealType result = 0;
+   if(0 == detail::check_scale(function, dist.scale(), &result, Policy()))
+      return result;
+   if(0 == detail::check_location(function, dist.location(), &result, Policy()))
+      return result;
    if(0 == detail::check_probability(function, p, &result, Policy()))
       return result;
 
@@ -164,6 +175,10 @@ inline RealType cdf(const complemented2_type<lognormal_distribution<RealType, Po
    static const char* function = "boost::math::cdf(const lognormal_distribution<%1%>&, %1%)";
 
    RealType result = 0;
+   if(0 == detail::check_scale(function, c.dist.scale(), &result, Policy()))
+      return result;
+   if(0 == detail::check_location(function, c.dist.location(), &result, Policy()))
+      return result;
    if(0 == detail::check_lognormal_x(function, c.param, &result, Policy()))
       return result;
 
@@ -182,6 +197,10 @@ inline RealType quantile(const complemented2_type<lognormal_distribution<RealTyp
    static const char* function = "boost::math::quantile(const lognormal_distribution<%1%>&, %1%)";
 
    RealType result = 0;
+   if(0 == detail::check_scale(function, c.dist.scale(), &result, Policy()))
+      return result;
+   if(0 == detail::check_location(function, c.dist.location(), &result, Policy()))
+      return result;
    if(0 == detail::check_probability(function, c.param, &result, Policy()))
       return result;
 
@@ -205,6 +224,8 @@ inline RealType mean(const lognormal_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::mean(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::mean(const lognormal_distribution<%1%>&)", mu, &result, Policy()))
+      return result;
 
    return exp(mu + sigma * sigma / 2);
 }
@@ -220,6 +241,8 @@ inline RealType variance(const lognormal_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::variance(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::variance(const lognormal_distribution<%1%>&)", mu, &result, Policy()))
+      return result;
 
    return boost::math::expm1(sigma * sigma, Policy()) * exp(2 * mu + sigma * sigma);
 }
@@ -235,6 +258,8 @@ inline RealType mode(const lognormal_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::mode(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::mode(const lognormal_distribution<%1%>&)", mu, &result, Policy()))
+      return result;
 
    return exp(mu - sigma * sigma);
 }
@@ -261,6 +286,8 @@ inline RealType skewness(const lognormal_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::skewness(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::skewness(const lognormal_distribution<%1%>&)", dist.location(), &result, Policy()))
+      return result;
 
    return (ess + 2) * sqrt(boost::math::expm1(ss, Policy()));
 }
@@ -277,6 +304,8 @@ inline RealType kurtosis(const lognormal_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::kurtosis(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::kurtosis(const lognormal_distribution<%1%>&)", dist.location(), &result, Policy()))
+      return result;
 
    return exp(4 * ss) + 2 * exp(3 * ss) + 3 * exp(2 * ss) - 3;
 }
@@ -293,6 +322,8 @@ inline RealType kurtosis_excess(const lognormal_distribution<RealType, Policy>&
    RealType result = 0;
    if(0 == detail::check_scale("boost::math::kurtosis_excess(const lognormal_distribution<%1%>&)", sigma, &result, Policy()))
       return result;
+   if(0 == detail::check_location("boost::math::kurtosis_excess(const lognormal_distribution<%1%>&)", dist.location(), &result, Policy()))
+      return result;
 
    return exp(4 * ss) + 2 * exp(3 * ss) + 3 * exp(2 * ss) - 6;
 }
diff --git a/test/test_laplace.cpp b/test/test_laplace.cpp
index 38b172f12..1de0f90c8 100644
--- a/test/test_laplace.cpp
+++ b/test/test_laplace.cpp
@@ -62,6 +62,7 @@ Test 8: test_extreme_function_arguments()
 #include <boost/test/unit_test.hpp>
 #include <boost/math/constants/constants.hpp>
 #include <boost/math/distributions/laplace.hpp>
+#include "test_out_of_range.hpp"
 using boost::math::laplace_distribution;
 
 /*
@@ -281,6 +282,10 @@ void test_pdf_cdf_ocatave()
    //   static_cast<RealType>(0.93233235838169L),
       static_cast<RealType>(0.93233235838169365405300025251375779829618422688019L),
    tolerance);
+
+   check_out_of_range<laplace_distribution<RealType> >(0, 1);
+   BOOST_CHECK_THROW(laplace_distribution<RealType>(0, 0), std::domain_error);
+   BOOST_CHECK_THROW(laplace_distribution<RealType>(0, -1), std::domain_error);
 }
 
 template <class RealType>
diff --git a/test/test_logistic_dist.cpp b/test/test_logistic_dist.cpp
index 04d1a47d5..6132eed88 100644
--- a/test/test_logistic_dist.cpp
+++ b/test/test_logistic_dist.cpp
@@ -13,6 +13,7 @@
 
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
+#include "test_out_of_range.hpp"
 
 
 #include <iostream>
@@ -215,6 +216,17 @@ void test_spots(RealType T)
    //1. domain errors for scale and location
    //2. x being NAN
    //3. Probabilies being outside (0,1)
+   check_out_of_range<logistic_distribution<RealType> >(0, 1);
+   if(std::numeric_limits<RealType>::has_infinity)
+   {
+      RealType inf = std::numeric_limits<RealType>::infinity();
+      BOOST_CHECK_EQUAL(pdf(logistic_distribution<RealType>(0, 1), inf), 0);
+      BOOST_CHECK_EQUAL(pdf(logistic_distribution<RealType>(0, 1), -inf), 0);
+      BOOST_CHECK_EQUAL(cdf(logistic_distribution<RealType>(0, 1), inf), 1);
+      BOOST_CHECK_EQUAL(cdf(logistic_distribution<RealType>(0, 1), -inf), 0);
+      BOOST_CHECK_EQUAL(cdf(complement(logistic_distribution<RealType>(0, 1), inf)), 0);
+      BOOST_CHECK_EQUAL(cdf(complement(logistic_distribution<RealType>(0, 1), -inf)), 1);
+   }
 
    //location/scale can't be infinity
    if(std::numeric_limits<RealType>::has_infinity) {
diff --git a/test/test_lognormal.cpp b/test/test_lognormal.cpp
index 4726032ef..72616cbba 100644
--- a/test/test_lognormal.cpp
+++ b/test/test_lognormal.cpp
@@ -15,6 +15,7 @@
 #include <boost/math/distributions/lognormal.hpp>
     using boost::math::lognormal_distribution;
 #include <boost/math/tools/test.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -248,12 +249,14 @@ void test_spots(RealType)
    //
    // Error checks:
    //
-   BOOST_CHECK_THROW(lognormal_distribution<RealType>(0, -1), std::domain_error);
+   BOOST_CHECK_THROW(lognormal_distribution<RealType>(0, 0), std::domain_error);
+   BOOST_CHECK_THROW(lognormal_distribution<RealType>(2, -1), std::domain_error);
    BOOST_CHECK_THROW(pdf(dist, -1), std::domain_error);
    BOOST_CHECK_THROW(cdf(dist, -1), std::domain_error);
    BOOST_CHECK_THROW(cdf(complement(dist, -1)), std::domain_error);
    BOOST_CHECK_THROW(quantile(dist, 1), std::overflow_error);
    BOOST_CHECK_THROW(quantile(complement(dist, 0)), std::overflow_error);
+   check_out_of_range<lognormal_distribution<RealType> >(1, 2);
 
 } // template <class RealType>void test_spots(RealType)
 
diff --git a/test/test_negative_binomial.cpp b/test/test_negative_binomial.cpp
index 2cfe2e6c8..536b38f5d 100644
--- a/test/test_negative_binomial.cpp
+++ b/test/test_negative_binomial.cpp
@@ -38,6 +38,7 @@ using boost::math::negative_binomial_distribution;
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
 #include "table_type.hpp"
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -302,6 +303,13 @@ if(std::numeric_limits<RealType>::is_specialized)
   // Wolfram       0.517304753506834882009032744488738352004003696396461766326713
   // JM nonLanczos 0.51730475350664229 differs at the 13th decimal digit.
   // MathCAD       0.51730475342603199 differs at 10th decimal digit.
+
+  // Error tests:
+  check_out_of_range<negative_binomial_distribution<RealType> >(20, 0.5);
+  BOOST_CHECK_THROW(negative_binomial_distribution<RealType>(0, 0.5), std::domain_error);
+  BOOST_CHECK_THROW(negative_binomial_distribution<RealType>(-2, 0.5), std::domain_error);
+  BOOST_CHECK_THROW(negative_binomial_distribution<RealType>(20, -0.5), std::domain_error);
+  BOOST_CHECK_THROW(negative_binomial_distribution<RealType>(20, 1.5), std::domain_error);
 }
  // End of single spot tests using RealType
 
diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index 91863a63e..63d555337 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -30,6 +30,11 @@ but does *not* check finite but out-of-range parameters to the constructor
 because these are specific to each distribution.
 */
 
+#ifdef BOOST_MSVC
+#pragma warning(push)
+#pragma warning(disable:4127)
+#endif
+
 template <class Distro>
 void check_support(const Distro& d)
 { // Checks that
@@ -157,4 +162,8 @@ void check_out_of_range(typename Distro::value_type p1, typename Distro::value_t
    }
 }
 
+#ifdef BOOST_MSVC
+#pragma warning(pop)
+#endif
+
 #endif // BOOST_MATH_TEST_OUT_OF_RANGE_HPP

From 4dd9452c2237327fb729becf500324ea46710c47 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 31 May 2012 09:35:52 +0000
Subject: [PATCH 025/115] Corrected failure to check for NaN in quantiles. 
 UNsure if df should include zero.

[SVN r78776]
---
 .../boost/math/distributions/chi_squared.hpp  | 34 ++++++++++++-------
 1 file changed, 21 insertions(+), 13 deletions(-)

diff --git a/include/boost/math/distributions/chi_squared.hpp b/include/boost/math/distributions/chi_squared.hpp
index 367a7154a..51b80de52 100644
--- a/include/boost/math/distributions/chi_squared.hpp
+++ b/include/boost/math/distributions/chi_squared.hpp
@@ -50,7 +50,7 @@ private:
    //
    // Data member:
    //
-   RealType m_df;  // degrees of freedom are a real number.
+   RealType m_df; // degrees of freedom is a positive real number.
 }; // class chi_squared_distribution
 
 typedef chi_squared_distribution<double> chi_squared;
@@ -58,8 +58,15 @@ typedef chi_squared_distribution<double> chi_squared;
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const chi_squared_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
-   using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(static_cast<RealType>(0), max_value<RealType>()); // 0 to + infinity.
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+    return std::pair<RealType, RealType>(static_cast<RealType>(0), std::numeric_limits<RealType>::infinity()); // 0 to + infinity.
+  }
+  else
+  {
+    using boost::math::tools::max_value;
+    return std::pair<RealType, RealType>(static_cast<RealType>(0), max_value<RealType>()); // 0 to + max.
+  }
 }
 
 template <class RealType, class Policy>
@@ -138,11 +145,12 @@ inline RealType quantile(const chi_squared_distribution<RealType, Policy>& dist,
    static const char* function = "boost::math::quantile(const chi_squared_distribution<%1%>&, %1%)";
    // Error check:
    RealType error_result;
-   if(false == detail::check_df(
-         function, degrees_of_freedom, &error_result, Policy())
-         && detail::check_probability(
-            function, p, &error_result, Policy()))
-      return error_result;
+   if(false ==
+     (
+       detail::check_df(function, degrees_of_freedom, &error_result, Policy())
+       && detail::check_probability(function, p, &error_result, Policy()))
+     )
+     return error_result;
 
    return 2 * boost::math::gamma_p_inv(degrees_of_freedom / 2, p, Policy());
 } // quantile
@@ -176,11 +184,11 @@ inline RealType quantile(const complemented2_type<chi_squared_distribution<RealT
    static const char* function = "boost::math::quantile(const chi_squared_distribution<%1%>&, %1%)";
    // Error check:
    RealType error_result;
-   if(false == detail::check_df(
-         function, degrees_of_freedom, &error_result, Policy())
-         && detail::check_probability(
-            function, q, &error_result, Policy()))
-      return error_result;
+   if(false == (
+     detail::check_df(function, degrees_of_freedom, &error_result, Policy())
+     && detail::check_probability(function, q, &error_result, Policy()))
+     )
+    return error_result;
 
    return 2 * boost::math::gamma_q_inv(degrees_of_freedom / 2, q, Policy());
 }

From ccc3291da64e3ce1601b9f7b098d51d3f0ead640 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 31 May 2012 09:36:24 +0000
Subject: [PATCH 026/115] added check_out_of Range

[SVN r78777]
---
 test/test_chi_squared.cpp | 31 ++++++++++++++++++++++---------
 1 file changed, 22 insertions(+), 9 deletions(-)

diff --git a/test/test_chi_squared.cpp b/test/test_chi_squared.cpp
index f4d26a98a..29d696244 100644
--- a/test/test_chi_squared.cpp
+++ b/test/test_chi_squared.cpp
@@ -8,6 +8,14 @@
 // (See accompanying file LICENSE_1_0.txt
 // or copy at http://www.boost.org/LICENSE_1_0.txt)
 
+#ifdef _MSC_VER
+#  pragma warning(disable: 4100) // unreferenced formal parameter.
+// Seems an entirely spurious warning - formal parameter T IS used - get error if /* T */
+//#  pragma warning(disable: 4535) // calling _set_se_translator() requires /EHa (in Boost.test)
+// Enable C++ Exceptions Yes With SEH Exceptions (/EHa) prevents warning 4535.
+#  pragma warning(disable: 4127) // conditional expression is constant
+#endif
+
 #include <boost/math/concepts/real_concept.hpp> // for real_concept
 using ::boost::math::concepts::real_concept;
 
@@ -18,6 +26,8 @@ using boost::math::chi_squared;
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
 
+#include "test_out_of_range.hpp"
+
 #include <iostream>
 using std::cout;
 using std::endl;
@@ -279,14 +289,14 @@ double lower_critical_values[][6] = {
 };
 
 template <class RealType> // Any floating-point type RealType.
-void test_spots(RealType)
+void test_spots(RealType T)
 {
   // Basic sanity checks, test data is to three decimal places only
   // so set tolerance to 0.001 expressed as a persentage.
 
   RealType tolerance = 0.001f * 100;
 
-  cout << "Tolerance = " << tolerance << "%." << endl;
+  cout << "Tolerance for type " << typeid(T).name()  << " is " << tolerance << " %" << endl;
 
   using boost::math::chi_squared_distribution;
   using  ::boost::math::chi_squared;
@@ -519,6 +529,9 @@ void test_spots(RealType)
     BOOST_CHECK_EQUAL(
        ceil(chi_squared_distribution<RealType>::find_degrees_of_freedom(
          -10, 0.05f, 0.01f, 100)), static_cast<RealType>(2826));
+
+    check_out_of_range<boost::math::chi_squared_distribution<RealType> >(1); // (All) valid constructor parameter values.
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
@@ -546,13 +559,13 @@ int test_main(int, char* [])
 
 Output:
 
-Autorun "i:\boost-06-05-03-1300\libs\math\test\Math_test\debug\test_chi_squared.exe"
-Running 1 test case...
-Tolerance = 0.1%.
-Tolerance = 0.1%.
-Tolerance = 0.1%.
-Tolerance = 0.1%.
-*** No errors detected
+Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_chi_squared.exe"
+  Running 1 test case...
+  Tolerance for type float is 0.1 %
+  Tolerance for type double is 0.1 %
+  Tolerance for type long double is 0.1 %
+  Tolerance for type class boost::math::concepts::real_concept is 0.1 %
+
 
 */
 

From 73c9b11179af897cee2271492527323a95670ebc Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 31 May 2012 10:18:02 +0000
Subject: [PATCH 027/115] Update more distribution tests, from Inverse* down to
 gamma. Refs #6934.

[SVN r78778]
---
 .../math/distributions/inverse_gaussian.hpp   |  2 +-
 test/test_gamma_dist.cpp                      |  8 +++++
 test/test_geometric.cpp                       |  2 ++
 .../test_inverse_chi_squared_distribution.cpp |  2 ++
 test/test_inverse_gamma_distribution.cpp      |  3 +-
 test/test_inverse_gaussian.cpp                | 30 ++++---------------
 6 files changed, 20 insertions(+), 27 deletions(-)

diff --git a/include/boost/math/distributions/inverse_gaussian.hpp b/include/boost/math/distributions/inverse_gaussian.hpp
index fa7c2a1e6..ba8507731 100644
--- a/include/boost/math/distributions/inverse_gaussian.hpp
+++ b/include/boost/math/distributions/inverse_gaussian.hpp
@@ -380,7 +380,7 @@ inline RealType cdf(const complemented2_type<inverse_gaussian_distribution<RealT
       return result;
    if(false == detail::check_location(function, mean, &result, Policy()))
       return result;
-   if(false == detail::check_x(function, x, &result, Policy()))
+   if(false == detail::check_positive_x(function, x, &result, Policy()))
       return result;
 
    normal_distribution<RealType> n01;
diff --git a/test/test_gamma_dist.cpp b/test/test_gamma_dist.cpp
index 4b5815793..b20652f8c 100644
--- a/test/test_gamma_dist.cpp
+++ b/test/test_gamma_dist.cpp
@@ -24,6 +24,7 @@
 #include <boost/math/distributions/gamma.hpp>
     using boost::math::gamma_distribution;
 #include <boost/math/tools/test.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -213,6 +214,13 @@ void test_spots(RealType)
        (std::max)(tol2, static_cast<RealType>(std::numeric_limits<double>::epsilon() * 2 * 100))); // 2 eps as persent
     // Rely on default definition in derived accessors.
 
+   // error tests
+   check_out_of_range<gamma_distribution<RealType> >(1, 1);
+   BOOST_CHECK_THROW(gamma_distribution<RealType>(0, 1), std::domain_error);
+   BOOST_CHECK_THROW(gamma_distribution<RealType>(-1, 1), std::domain_error);
+   BOOST_CHECK_THROW(gamma_distribution<RealType>(1, 0), std::domain_error);
+   BOOST_CHECK_THROW(gamma_distribution<RealType>(1, -1), std::domain_error);
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_geometric.cpp b/test/test_geometric.cpp
index 6958b6253..611752212 100644
--- a/test/test_geometric.cpp
+++ b/test/test_geometric.cpp
@@ -37,6 +37,7 @@ using boost::math::geometric; // using typedef for geometric_distribution<double
 
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE_FRACTION
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -719,6 +720,7 @@ if(std::numeric_limits<RealType>::is_specialized)
   quantile( // Success_fraction > 1!
   geometric_distribution<RealType>(static_cast<RealType>(1.25)),
   static_cast<RealType>(0)), std::domain_error);
+   check_out_of_range<geometric_distribution<RealType> >(0.5);
   // End of check throwing 'duff' out-of-domain values.
 
   { // Compare geometric and negative binomial functions.
diff --git a/test/test_inverse_chi_squared_distribution.cpp b/test/test_inverse_chi_squared_distribution.cpp
index ff79a7707..cb3a20c6a 100644
--- a/test/test_inverse_chi_squared_distribution.cpp
+++ b/test/test_inverse_chi_squared_distribution.cpp
@@ -20,6 +20,7 @@ using ::boost::math::concepts::real_concept;
 //#include <boost/math/tools/test.hpp>
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE_FRACTION
+#include "test_out_of_range.hpp"
 
 #include <boost/math/distributions/inverse_chi_squared.hpp> // for inverse_chisquared_distribution
 using boost::math::inverse_chi_squared_distribution;
@@ -142,6 +143,7 @@ void test_spots(RealType)
   BOOST_CHECK_THROW(boost::math::inverse_chi_squared_distribution<RealType> ichsqbad1(-1), std::domain_error); // negative degrees_of_freedom.
   BOOST_CHECK_THROW(boost::math::inverse_chi_squared_distribution<RealType> ichsqbad2(1, -1), std::domain_error); // negative scale.
   BOOST_CHECK_THROW(boost::math::inverse_chi_squared_distribution<RealType> ichsqbad3(-1, -1), std::domain_error); // negative scale and degrees_of_freedom.
+  check_out_of_range<boost::math::inverse_chi_squared_distribution<RealType> >(1, 1);
 
   inverse_chi_squared_distribution<RealType> ichsq;
 
diff --git a/test/test_inverse_gamma_distribution.cpp b/test/test_inverse_gamma_distribution.cpp
index 0b72a785d..c0cbb8a4c 100644
--- a/test/test_inverse_gamma_distribution.cpp
+++ b/test/test_inverse_gamma_distribution.cpp
@@ -20,6 +20,7 @@ using ::boost::math::concepts::real_concept;
 //#include <boost/math/tools/test.hpp>
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE_FRACTION
+#include "test_out_of_range.hpp"
 
 #include <boost/math/distributions/inverse_gamma.hpp> // for inverse_gamma_distribution
 using boost::math::inverse_gamma_distribution;
@@ -323,7 +324,7 @@ void test_spots(RealType)
     inverse_gamma_distribution<RealType>(static_cast<RealType>(8)),
     static_cast<RealType>(1.1))), std::domain_error
     );
-
+   check_out_of_range<inverse_gamma_distribution<RealType> >(1, 1);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_inverse_gaussian.cpp b/test/test_inverse_gaussian.cpp
index 14673fac7..9ae4f485d 100644
--- a/test/test_inverse_gaussian.cpp
+++ b/test/test_inverse_gaussian.cpp
@@ -25,6 +25,7 @@ using boost::math::inverse_gaussian_distribution;
 using boost::math::inverse_gaussian;
 
 #include <boost/math/tools/test.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -90,33 +91,12 @@ void test_spots(RealType)
   BOOST_CHECK_THROW(boost::math::inverse_gaussian_distribution<RealType> nbad1(0, 0), std::domain_error); // zero scale
   BOOST_CHECK_THROW(boost::math::inverse_gaussian_distribution<RealType> nbad1(0, -1), std::domain_error); // negative scale
 
-  // Tests on extreme values of random variate x, if has numeric_limit infinity etc.
-
-  // Infinity is not allowed, so all should throw.
   inverse_gaussian_distribution<RealType> w11;
-  if(std::numeric_limits<RealType>::has_infinity)
-  {
-    BOOST_CHECK_THROW(pdf(w11, +std::numeric_limits<RealType>::infinity()),  std::domain_error); 
-    BOOST_CHECK_THROW(pdf(w11, -std::numeric_limits<RealType>::infinity()),  std::domain_error);
-    BOOST_CHECK_THROW(cdf(w11, +std::numeric_limits<RealType>::infinity()),  std::domain_error);
-    BOOST_CHECK_THROW(cdf(w11, -std::numeric_limits<RealType>::infinity()),  std::domain_error);
-    BOOST_CHECK_THROW(cdf(complement(w11, +std::numeric_limits<RealType>::infinity())),  std::domain_error); // x = + infinity, 
-    BOOST_CHECK_THROW(cdf(complement(w11, -std::numeric_limits<RealType>::infinity())),  std::domain_error); // x = - infinity, 
-    BOOST_CHECK_THROW(boost::math::inverse_gaussian_distribution<RealType> nbad1(std::numeric_limits<RealType>::infinity(), static_cast<RealType>(1)), std::domain_error); // +infinite mean
-    BOOST_CHECK_THROW(boost::math::inverse_gaussian_distribution<RealType> nbad1(-std::numeric_limits<RealType>::infinity(),  static_cast<RealType>(1)), std::domain_error); // -infinite mean
-    BOOST_CHECK_THROW(boost::math::inverse_gaussian_distribution<RealType> nbad1(static_cast<RealType>(0), std::numeric_limits<RealType>::infinity()), std::domain_error); // infinite scale
-  }
 
-  if (std::numeric_limits<RealType>::has_quiet_NaN)
-  {
-    // No longer allow x to be NaN, so these tests should throw.
-    BOOST_CHECK_THROW(pdf(w11, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // x = NaN
-    BOOST_CHECK_THROW(cdf(w11, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // x = NaN
-    BOOST_CHECK_THROW(cdf(complement(w11, +std::numeric_limits<RealType>::quiet_NaN())), std::domain_error); // x = + infinity
-    BOOST_CHECK_THROW(quantile(w11, +std::numeric_limits<RealType>::quiet_NaN()), std::domain_error); // p = + infinity
-    BOOST_CHECK_THROW(quantile(complement(w11, +std::numeric_limits<RealType>::quiet_NaN())), std::domain_error); // p = + infinity
-  }
-    // Check complements.
+  // Error tests:
+  check_out_of_range<inverse_gaussian_distribution<RealType> >(0, 1);
+  
+  // Check complements.
 
     BOOST_CHECK_CLOSE_FRACTION(
      cdf(complement(w11, 1.)), static_cast<RealType>(1) - cdf(w11, 1.), tolerance); // cdf complement

From 3f93aff61de19b797493e8413a12f7a138bf1a28 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 31 May 2012 11:10:50 +0000
Subject: [PATCH 028/115] Added checks for non finite parameter and x = NaN

[SVN r78781]
---
 include/boost/math/distributions/exponential.hpp | 14 +++++++++++---
 1 file changed, 11 insertions(+), 3 deletions(-)

diff --git a/include/boost/math/distributions/exponential.hpp b/include/boost/math/distributions/exponential.hpp
index 62b858c87..47e419847 100644
--- a/include/boost/math/distributions/exponential.hpp
+++ b/include/boost/math/distributions/exponential.hpp
@@ -16,6 +16,7 @@
 
 #ifdef BOOST_MSVC
 # pragma warning(push)
+# pragma warning(disable: 4127) // conditional expression is constant
 # pragma warning(disable: 4702) // unreachable code (return after domain_error throw).
 #endif
 
@@ -30,7 +31,7 @@ namespace detail{
 template <class RealType, class Policy>
 inline bool verify_lambda(const char* function, RealType l, RealType* presult, const Policy& pol)
 {
-   if(l <= 0)
+   if((l <= 0) || !(boost::math::isfinite)(l))
    {
       *presult = policies::raise_domain_error<RealType>(
          function,
@@ -43,7 +44,7 @@ inline bool verify_lambda(const char* function, RealType l, RealType* presult, c
 template <class RealType, class Policy>
 inline bool verify_exp_x(const char* function, RealType x, RealType* presult, const Policy& pol)
 {
-   if(x < 0)
+   if((x < 0) || (boost::math::isnan)(x))
    {
       *presult = policies::raise_domain_error<RealType>(
          function,
@@ -80,8 +81,15 @@ typedef exponential_distribution<double> exponential;
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const exponential_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
+  if (std::numeric_limits<RealType>::has_infinity)
+  { 
+    return std::pair<RealType, RealType>(static_cast<RealType>(0), std::numeric_limits<RealType>::infinity()); // 0 to + infinity.
+  }
+  else
+  {
    using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(static_cast<RealType>(0), max_value<RealType>());
+   return std::pair<RealType, RealType>(static_cast<RealType>(0), max_value<RealType>()); // 0 to + max
+  }
 }
 
 template <class RealType, class Policy>

From b66b89091297fcf20281af524f13a0f2dfff6f4e Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 31 May 2012 11:11:21 +0000
Subject: [PATCH 029/115] Added check out of range

[SVN r78782]
---
 test/test_exponential_dist.cpp | 4 ++++
 1 file changed, 4 insertions(+)

diff --git a/test/test_exponential_dist.cpp b/test/test_exponential_dist.cpp
index c11611662..db054134d 100644
--- a/test/test_exponential_dist.cpp
+++ b/test/test_exponential_dist.cpp
@@ -15,6 +15,8 @@
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
 
+#include "test_out_of_range.hpp"
+
 #include <iostream>
    using std::cout;
    using std::endl;
@@ -250,6 +252,8 @@ void test_spots(RealType T)
        quantile(dist, RealType(2)),
        std::domain_error);
 
+   check_out_of_range<boost::math::exponential_distribution<RealType> >(1); // (All) valid constructor parameter values.
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From 6007215c9563c1e96fe4785017069cda48cd6b97 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 31 May 2012 11:15:42 +0000
Subject: [PATCH 030/115] Update more distribution tests for fisher_f and
 extreme_value and fix failures. Refs #6934.

[SVN r78783]
---
 .../math/distributions/extreme_value.hpp      | 49 ++++++++++++++++---
 include/boost/math/distributions/fisher_f.hpp |  4 +-
 test/test_extreme_value.cpp                   | 14 +++++-
 test/test_fisher_f.cpp                        |  3 +-
 4 files changed, 60 insertions(+), 10 deletions(-)

diff --git a/include/boost/math/distributions/extreme_value.hpp b/include/boost/math/distributions/extreme_value.hpp
index 3cf94d4b3..ef9fbe817 100644
--- a/include/boost/math/distributions/extreme_value.hpp
+++ b/include/boost/math/distributions/extreme_value.hpp
@@ -37,11 +37,11 @@ namespace detail{
 template <class RealType, class Policy>
 inline bool verify_scale_b(const char* function, RealType b, RealType* presult, const Policy& pol)
 {
-   if(b <= 0)
+   if((b <= 0) || !(boost::math::isfinite)(b))
    {
       *presult = policies::raise_domain_error<RealType>(
          function,
-         "The scale parameter \"b\" must be > 0, but was: %1%.", b, pol);
+         "The scale parameter \"b\" must be finite and > 0, but was: %1%.", b, pol);
       return false;
    }
    return true;
@@ -61,6 +61,7 @@ public:
    {
       RealType err;
       detail::verify_scale_b("boost::math::extreme_value_distribution<%1%>::extreme_value_distribution", b, &err, Policy());
+      detail::check_finite("boost::math::extreme_value_distribution<%1%>::extreme_value_distribution", a, &err, Policy());
    } // extreme_value_distribution
 
    RealType location()const { return m_a; }
@@ -76,7 +77,9 @@ template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const extreme_value_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
    using boost::math::tools::max_value;
-   return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>());
+   return std::pair<RealType, RealType>(
+      std::numeric_limits<RealType>::has_infinity ? -std::numeric_limits<RealType>::infinity() : -max_value<RealType>(), 
+      std::numeric_limits<RealType>::has_infinity ? std::numeric_limits<RealType>::infinity() : max_value<RealType>());
 }
 
 template <class RealType, class Policy>
@@ -92,10 +95,18 @@ inline RealType pdf(const extreme_value_distribution<RealType, Policy>& dist, co
 {
    BOOST_MATH_STD_USING // for ADL of std functions
 
+   static const char* function = "boost::math::pdf(const extreme_value_distribution<%1%>&, %1%)";
+
    RealType a = dist.location();
    RealType b = dist.scale();
    RealType result = 0;
-   if(0 == detail::verify_scale_b("boost::math::pdf(const extreme_value_distribution<%1%>&, %1%)", b, &result, Policy()))
+   if((boost::math::isinf)(x))
+      return 0.0f;
+   if(0 == detail::verify_scale_b(function, b, &result, Policy()))
+      return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
+   if(0 == detail::check_x(function, x, &result, Policy()))
       return result;
    result = exp((a-x)/b) * exp(-exp((a-x)/b)) / b;
    return result;
@@ -106,10 +117,20 @@ inline RealType cdf(const extreme_value_distribution<RealType, Policy>& dist, co
 {
    BOOST_MATH_STD_USING // for ADL of std functions
 
+   static const char* function = "boost::math::cdf(const extreme_value_distribution<%1%>&, %1%)";
+
+   if((boost::math::isinf)(x))
+      return x < 0 ? 0.0f : 1.0f;
    RealType a = dist.location();
    RealType b = dist.scale();
    RealType result = 0;
-   if(0 == detail::verify_scale_b("boost::math::cdf(const extreme_value_distribution<%1%>&, %1%)", b, &result, Policy()))
+   if(0 == detail::verify_scale_b(function, b, &result, Policy()))
+      return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
+   if(0 == detail::check_x("boost::math::cdf(const extreme_value_distribution<%1%>&, %1%)", x, &result, Policy()))
       return result;
 
    result = exp(-exp((a-x)/b));
@@ -129,6 +150,8 @@ RealType quantile(const extreme_value_distribution<RealType, Policy>& dist, cons
    RealType result = 0;
    if(0 == detail::verify_scale_b(function, b, &result, Policy()))
       return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
    if(0 == detail::check_probability(function, p, &result, Policy()))
       return result;
 
@@ -147,10 +170,18 @@ inline RealType cdf(const complemented2_type<extreme_value_distribution<RealType
 {
    BOOST_MATH_STD_USING // for ADL of std functions
 
+   static const char* function = "boost::math::cdf(const extreme_value_distribution<%1%>&, %1%)";
+
+   if((boost::math::isinf)(c.param))
+      return c.param < 0 ? 1.0f : 0.0f;
    RealType a = c.dist.location();
    RealType b = c.dist.scale();
    RealType result = 0;
-   if(0 == detail::verify_scale_b("boost::math::cdf(const extreme_value_distribution<%1%>&, %1%)", b, &result, Policy()))
+   if(0 == detail::verify_scale_b(function, b, &result, Policy()))
+      return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
+   if(0 == detail::check_x(function, c.param, &result, Policy()))
       return result;
 
    result = -boost::math::expm1(-exp((a-c.param)/b), Policy());
@@ -171,6 +202,8 @@ RealType quantile(const complemented2_type<extreme_value_distribution<RealType,
    RealType result = 0;
    if(0 == detail::verify_scale_b(function, b, &result, Policy()))
       return result;
+   if(0 == detail::check_finite(function, a, &result, Policy()))
+      return result;
    if(0 == detail::check_probability(function, q, &result, Policy()))
       return result;
 
@@ -192,6 +225,8 @@ inline RealType mean(const extreme_value_distribution<RealType, Policy>& dist)
    RealType result = 0;
    if(0 == detail::verify_scale_b("boost::math::mean(const extreme_value_distribution<%1%>&)", b, &result, Policy()))
       return result;
+   if(0 == detail::check_scale("boost::math::mean(const extreme_value_distribution<%1%>&)", a, &result, Policy()))
+      return result;
    return a + constants::euler<RealType>() * b;
 }
 
@@ -204,6 +239,8 @@ inline RealType standard_deviation(const extreme_value_distribution<RealType, Po
    RealType result = 0;
    if(0 == detail::verify_scale_b("boost::math::standard_deviation(const extreme_value_distribution<%1%>&)", b, &result, Policy()))
       return result;
+   if(0 == detail::check_scale("boost::math::standard_deviation(const extreme_value_distribution<%1%>&)", dist.location(), &result, Policy()))
+      return result;
    return constants::pi<RealType>() * b / sqrt(static_cast<RealType>(6));
 }
 
diff --git a/include/boost/math/distributions/fisher_f.hpp b/include/boost/math/distributions/fisher_f.hpp
index b1d9eb7ce..9e259bcc9 100644
--- a/include/boost/math/distributions/fisher_f.hpp
+++ b/include/boost/math/distributions/fisher_f.hpp
@@ -231,12 +231,12 @@ inline RealType quantile(const complemented2_type<fisher_f_distribution<RealType
    RealType p = c.param;
    // Error check:
    RealType error_result = 0;
-   if(false == detail::check_df(
+   if(false == (detail::check_df(
             function, df1, &error_result, Policy())
          && detail::check_df(
             function, df2, &error_result, Policy())
          && detail::check_probability(
-            function, p, &error_result, Policy()))
+            function, p, &error_result, Policy())))
       return error_result;
 
    RealType x, y;
diff --git a/test/test_extreme_value.cpp b/test/test_extreme_value.cpp
index a1b4f4804..647bfc822 100644
--- a/test/test_extreme_value.cpp
+++ b/test/test_extreme_value.cpp
@@ -13,6 +13,7 @@
 
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
+#include "test_out_of_range.hpp"
 
 #include <iostream>
    using std::cout;
@@ -124,7 +125,7 @@ void test_spots(RealType)
          tolerance); // %
    BOOST_CHECK_CLOSE(
       ::boost::math::standard_deviation(
-         extreme_value_distribution<RealType>(-1, 0.5)), 
+         extreme_value_distribution<RealType>(1, 0.5)), 
          static_cast<RealType>(0.6412749150809320477720181798355L),
          tolerance); // %
    BOOST_CHECK_CLOSE(
@@ -179,6 +180,17 @@ void test_spots(RealType)
    BOOST_CHECK_THROW(
        quantile(dist, RealType(2)),
        std::domain_error);
+   check_out_of_range<extreme_value_distribution<RealType> >(1, 2);
+   if(std::numeric_limits<RealType>::has_infinity)
+   {
+      RealType inf = std::numeric_limits<RealType>::infinity();
+      BOOST_CHECK_EQUAL(pdf(extreme_value_distribution<RealType>(), -inf), 0);
+      BOOST_CHECK_EQUAL(pdf(extreme_value_distribution<RealType>(), inf), 0);
+      BOOST_CHECK_EQUAL(cdf(extreme_value_distribution<RealType>(), -inf), 0);
+      BOOST_CHECK_EQUAL(cdf(extreme_value_distribution<RealType>(), inf), 1);
+      BOOST_CHECK_EQUAL(cdf(complement(extreme_value_distribution<RealType>(), -inf)), 1);
+      BOOST_CHECK_EQUAL(cdf(complement(extreme_value_distribution<RealType>(), inf)), 0);
+   }
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
diff --git a/test/test_fisher_f.cpp b/test/test_fisher_f.cpp
index ab2ee5f11..a664e7d05 100644
--- a/test/test_fisher_f.cpp
+++ b/test/test_fisher_f.cpp
@@ -16,6 +16,7 @@ using boost::math::fisher_f_distribution;
 
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE
+#include "test_out_of_range.hpp"
 
 #include <iostream>
 using std::cout;
@@ -498,7 +499,7 @@ void test_spots(RealType)
           fisher_f_distribution<RealType>(8, 8),
           static_cast<RealType>(1.1))), std::domain_error
        );
-
+   check_out_of_range<fisher_f_distribution<RealType> >(2, 3);
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From fbc849c24e2c36822bbb3ac50398fcd2462d8e38 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 31 May 2012 11:58:06 +0000
Subject: [PATCH 031/115] Enhance exponential_distribution tests. Refs #6934.

[SVN r78784]
---
 test/test_exponential_dist.cpp | 13 ++++++++++---
 1 file changed, 10 insertions(+), 3 deletions(-)

diff --git a/test/test_exponential_dist.cpp b/test/test_exponential_dist.cpp
index db054134d..8e03b2256 100644
--- a/test/test_exponential_dist.cpp
+++ b/test/test_exponential_dist.cpp
@@ -14,7 +14,6 @@
 
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
-
 #include "test_out_of_range.hpp"
 
 #include <iostream>
@@ -252,8 +251,16 @@ void test_spots(RealType T)
        quantile(dist, RealType(2)),
        std::domain_error);
 
-   check_out_of_range<boost::math::exponential_distribution<RealType> >(1); // (All) valid constructor parameter values.
-
+   check_out_of_range<exponential_distribution<RealType> >(2);
+   BOOST_CHECK_THROW(exponential_distribution<RealType>(0), std::domain_error);
+   BOOST_CHECK_THROW(exponential_distribution<RealType>(-1), std::domain_error);
+   if(std::numeric_limits<RealType>::has_infinity)
+   {
+      RealType inf = std::numeric_limits<RealType>::infinity();
+      BOOST_CHECK_EQUAL(pdf(exponential_distribution<RealType>(2), inf), 0);
+      BOOST_CHECK_EQUAL(cdf(exponential_distribution<RealType>(2), inf), 1);
+      BOOST_CHECK_EQUAL(cdf(complement(exponential_distribution<RealType>(2), inf)), 0);
+   }
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From d6236139df1efa3864231591ae2626329aae5a05 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 1 Jun 2012 11:58:56 +0000
Subject: [PATCH 032/115] Fix for GCC/Linux failure.

[SVN r78790]
---
 test/test_out_of_range.hpp | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index 63d555337..e4486552a 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -41,7 +41,7 @@ void check_support(const Distro& d)
    typedef typename Distro::value_type value_type;
    if((boost::math::isfinite)(range(d).first) && (range(d).first != -boost::math::tools::max_value<value_type>()))
    { // If possible, check that a random variable value just less than the bottom of the supported range throws domain errors.
-      value_type m = boost::math::float_prior(range(d).first);
+      value_type m = (range(d).first == 0) ? -boost::math::tools::min_value<value_type>() : boost::math::float_prior(range(d).first);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m < range(d).first);
       BOOST_CHECK_THROW(pdf(d, m), std::domain_error);
@@ -50,7 +50,7 @@ void check_support(const Distro& d)
    }
    if((boost::math::isfinite)(range(d).second) && (range(d).second != boost::math::tools::max_value<value_type>()))
    { // If possible, check that a random variable value just more than the top of the supported range throws domain errors.
-      value_type m = boost::math::float_next(range(d).second);
+      value_type m = (range(d).second == 0) ? boost::math::tools::min_value<value_type>() : boost::math::float_next(range(d).second);
       BOOST_ASSERT(m != range(d).first);
       BOOST_ASSERT(m > range(d).first);
       BOOST_CHECK_THROW(pdf(d, m), std::domain_error);

From 98acfb8a5d2d059bee5f967d7c171e9671b64971 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Mon, 4 Jun 2012 13:24:44 +0000
Subject: [PATCH 033/115] Various small changes about revised error handling
 and checking ready for 1.51

[SVN r78805]
---
 doc/sf_and_dist/error_handling.qbk |  7 +++-
 doc/sf_and_dist/implementation.qbk | 55 +++++++++++++++++++++++++++++-
 doc/sf_and_dist/math.qbk           |  2 ++
 doc/sf_and_dist/roadmap.qbk        |  8 +++++
 4 files changed, 70 insertions(+), 2 deletions(-)

diff --git a/doc/sf_and_dist/error_handling.qbk b/doc/sf_and_dist/error_handling.qbk
index 73f1a653a..b3001063e 100644
--- a/doc/sf_and_dist/error_handling.qbk
+++ b/doc/sf_and_dist/error_handling.qbk
@@ -9,6 +9,9 @@ Handling of errors by this library is split into two orthogonal parts:
 * What kind of error has been raised?
 * What should be done when the error is raised?
 
+[warning The default error actions are to throw an exception with an informative error message.
+If you do not try to catch the exception, you will not see the message!]
+
 The kinds of errors that can be raised are:
 
 [variablelist
@@ -153,6 +156,8 @@ this library.  It was felt that:
 rather than following C-compatible behaviour and setting `::errno`.
 * Numeric underflow and denormalised results were not considered to be
 fatal errors in most cases, so it was felt that these should be ignored.
+* If there is more than one error,
+only the first detected will be reported in the throw message.
 
 [heading Finding More Information]
 
@@ -390,7 +395,7 @@ listed above on [link overflow_error overflow],
 [endsect][/section:error_handling Error Handling]
 
 [/ 
-  Copyright 2006 - 2010 John Maddock and Paul A. Bristow.
+  Copyright 2006 - 2012 John Maddock and Paul A. Bristow.
   Distributed under the Boost Software License, Version 1.0.
   (See accompanying file LICENSE_1_0.txt or copy at
   http://www.boost.org/LICENSE_1_0.txt).
diff --git a/doc/sf_and_dist/implementation.qbk b/doc/sf_and_dist/implementation.qbk
index 09a28941b..9f7b94da4 100644
--- a/doc/sf_and_dist/implementation.qbk
+++ b/doc/sf_and_dist/implementation.qbk
@@ -207,7 +207,18 @@ much more work to test, and much less readable.
 
 However in a few cases, for example normal, where we felt it obvious,
 we have permitted argument(s) to be infinity,
-provided infinity is implemented for the realType on that implementation.
+provided infinity is implemented for the `RealType` on that implementation,
+and it is supported and tested by the distribution.
+
+The range for these distributions is set to infinity if supported by the platform,
+(by testing `std::numeric_limits<RealType>::has_infinity`) 
+else the maximum value provided for the `RealType` by Boost.Math.
+
+Testing for has_infinity is obviously important for arbitrary precision types
+where infinity makes much less sense than for IEEE754 floating-point.
+
+So far we have not set `support()` function (only range) 
+on the grounds that the PDF is uninteresting/zero for infinities.
 
 Users who require special handling of infinity (or other specific value) can,
 of course, always intercept this before calling a distribution or function
@@ -394,6 +405,48 @@ It is also the only independent source found for the Weibull distribution;
 unfortunately it appears to suffer from very poor accuracy in areas where
 the underlying special function is known to be difficult to implement.
 
+[h4 Testing for Invalid Parameters to Functions and Constructors]
+
+After finding that some 'bad' parameters (like NaN) were not throwing
+a `domain_error` exception as they should, a function
+
+`check_out_of_range` (in `test_out_of_range.hpp`)
+was devised by JM to check
+(using Boost.Test's BOOST_CHECK_THROW macro)
+that bad parameters passed to constructors and functions throw `domain_error` exceptions.
+
+Usage is `check_out_of_range< DistributionType >(list-of-params);`
+Where list-of-params is a list of *valid* parameters from which the distribution can be constructed
+- ie the same number of args are passed to the function,
+as are passed to the distribution constructor. 
+
+The values of the parameters are not important, but must be *valid* to pass the contructor checks;
+the default values are suitable, but must be explicitly provided, for example:
+
+   check_out_of_range<extreme_value_distribution<RealType> >(1, 2);
+
+Checks made are:
+
+* Infinity or NaN (if available) passed in place of each of the valid params.
+* Infinity or NaN (if available) as a random variable.
+* Out-of-range random variable passed to pdf and cdf
+(ie outside of "range(DistributionType)").
+* Out-of-range probability passed to quantile function and complement.
+
+but does *not* check finite but out-of-range parameters to the constructor
+because these are specific to each distribution, for example:
+
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(0, 1), 0), std::domain_error);
+    BOOST_CHECK_THROW(pdf(pareto_distribution<RealType>(1, 0), 0), std::domain_error);
+
+checks `scale` and `shape` parameters are both > 0
+by checking that `domain_error` exception is thrown if either are == 0.
+
+(Use of `check_out_of_range` function may mean that some previous tests are now redundant).
+
+It was also noted that if more than one parameter is bad,
+then only the first detected will be reported by the error message.
+
 [h4 Creating and Managing the Equations]
 
 Equations that fit on a single line can most easily be produced by inline Quickbook code
diff --git a/doc/sf_and_dist/math.qbk b/doc/sf_and_dist/math.qbk
index 5e981bfce..9f74208ee 100644
--- a/doc/sf_and_dist/math.qbk
+++ b/doc/sf_and_dist/math.qbk
@@ -249,6 +249,7 @@ and use the function's name as the link text.]
 [def __F_distrib [link math_toolkit.dist.dist_ref.dists.f_dist Fisher F Distribution]]
 [def __gamma_distrib [link math_toolkit.dist.dist_ref.dists.gamma_dist Gamma Distribution]]
 [def __geometric_distrib [link math_toolkit.dist.dist_ref.dists.geometric_dist Geometric Distribution]]
+[def __hypergeometric_distrib [link math_toolkit.dist.dist_ref.dists.hypergeometric_dist hypergeometric Distribution]]
 [def __inverse_gamma_distrib [link math_toolkit.dist.dist_ref.dists.inverse_gamma_dist Inverse Gamma Distribution]]
 [def __inverse_gaussian_distrib [link math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist Inverse Gaussian Distribution]]
 [def __inverse_chi_squared_distrib [link math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist Inverse chi squared Distribution]]
@@ -263,6 +264,7 @@ and use the function's name as the link text.]
 [def __non_central_t_distrib [link math_toolkit.dist.dist_ref.dists.nc_t_dist noncentral T distribution]]
 [def __normal_distrib [link math_toolkit.dist.dist_ref.dists.normal_dist Normal Distribution]]
 [def __poisson_distrib [link math_toolkit.dist.dist_ref.dists.poisson_dist Poisson Distribution]]
+[def __pareto_distrib [link math_toolkit.dist.dist_ref.dists.pareto_dist Pareto Distribution]]
 [def __students_t_distrib [link math_toolkit.dist.dist_ref.dists.students_t_dist Students t Distribution]]
 [def __skew_normal_distrib [link math_toolkit.dist.dist_ref.dists.skew_normal_dist Skew Normal Distribution]]
 [def __weibull_distrib [link math_toolkit.dist.dist_ref.dists.weibull_dist Weibull Distribution]]
diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index 81524cd0d..c3f7894a0 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -1,5 +1,13 @@
 [template history[]
 
+[h4 Boost-1.51]
+
+* Corrected failure to detect bad parameters in many distributions
+[@https://svn.boost.org/trac/boost/ticket/6934 #6934] (reported by Florian Schoppmann)
+by adding a function check_out_of_range to test many possible bad parameters.
+This test revealed several distributions where the checks for bad parameters were ineffective,
+and these have been rectified. 
+
 [h4 Boost-1.50]
 
 * Promoted math constants to be 1st class citizens,

From 94c61bd9e740a64ce4f4eae91dcbe623ad8c02cd Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 6 Jun 2012 11:26:58 +0000
Subject: [PATCH 034/115] Example of using constants

[SVN r78827]
---
 example/constants_eg1.cpp | 184 ++++++++++++++++++++++++++++++++++++++
 1 file changed, 184 insertions(+)
 create mode 100644 example/constants_eg1.cpp

diff --git a/example/constants_eg1.cpp b/example/constants_eg1.cpp
new file mode 100644
index 000000000..47cad122d
--- /dev/null
+++ b/example/constants_eg1.cpp
@@ -0,0 +1,184 @@
+// Copyright Paul Bristow 2012.
+// Copyright John Maddock 2010.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+/*! \brief Examples of using the enhanced math constants.
+    \details This allows for access to constants via functions like @c pi(),
+    and also via namespaces, @c using @c namespace boost::math::double_constants;
+    called simply @c pi.
+*/
+
+#include <boost/math/constants/constants.hpp>
+
+#include <iostream>
+using std::cout;
+using std::endl;
+
+#include <limits>
+using std::numeric_limits;
+
+/*! \brief Examples of a template function using constants.
+    \details This example shows using of constants from function calls like @c pi(),
+    rather than the 'cute' plain @c pi use in non-template applications.
+
+    \tparam Real radius parameter that can be a built-in like float, double,
+      or a user-defined type like multiprecision.
+    \returns Area = pi * radius ^ 2
+*/
+
+//[math_constants_eg1
+template<class Real>
+Real area(Real r)
+{
+  using namespace boost::math::constants;
+
+  return pi<Real>() * r * r;
+}
+//] [/math_constants_eg1]
+
+int main()
+{
+  
+  { // Boost.Math constants using function calls like pi().
+    // using namespace boost::math::constants;
+ 
+   using boost::math::constants::pi;
+   using boost::math::constants::one_div_two_pi;
+
+  cout.precision(numeric_limits<double>::max_digits10);
+  cout << "double pi =  boost::math::double_constants::pi = " << pi<double>() << endl;
+  //   double pi =  boost::math::double_constants::pi = 3.1415926535897931
+  double r = 1.234567890123456789;
+  double d = pi<double>() * r * r;
+
+  cout << "d = " << d << ", r = " << r << endl;
+
+  float rf = 0.987654321987654321f;
+
+  float pif = boost::math::constants::pi<float>();
+  cout << "pidf =  boost::math::constants::pi() = " << pif << endl;
+  //   pidf =  boost::math::float_constants::pi = 3.1415927410125732
+
+    //float df = pi * rf * rf; // conversion from 'const double' to 'float', possible loss of data
+  float df = pif * rf * rf;
+
+  cout << "df = " << df << ", rf = " << rf << endl;
+
+  cout << "one_div_two_pi " << one_div_two_pi<double>() << endl;
+
+  using boost::math::constants::one_div_two_pi;
+
+  cout << "one_div_root_two_pi " << one_div_two_pi<double>() << endl;
+  }
+
+  { // Boost math new constants using namespace selected values, like pi.
+
+    //using namespace boost::math::float_constants;
+    using namespace boost::math::double_constants;
+
+    double my2pi = two_pi; // Uses boost::math::double_constants::two_pi;
+
+    cout << "double my2pi = " << my2pi << endl;
+    
+    using boost::math::float_constants::e;
+    float my_e = e;
+    cout << "float my_e  " << my_e << endl;
+
+    double my_pi = boost::math::double_constants::pi;
+    cout << "double my_pi = boost::math::double_constants::pi =  " << my_pi << endl;
+
+    // If you try to use two namespaces, this may, of course, create ambiguity:
+    // it is not too difficult to do this inadvertently.
+    using namespace boost::math::float_constants;
+    //cout << pi << endl; // error C2872: 'pi' : ambiguous symbol
+
+  }
+  {
+
+//[math_constants_ambiguity
+     // If you use more than one namespace, this will, of course, create ambiguity:
+     using namespace boost::math::double_constants;
+     using namespace boost::math::constants;
+
+      //double my_pi = pi(); // error C2872: 'pi' : ambiguous symbol
+      //double my_pi2 = pi; // Context does not allow for disambiguation of overloaded function
+
+     // It is also possible to create ambiguity inadvertently,
+     // perhaps in other peoples code,
+     // by making the scope of a namespace declaration wider than necessary,
+     // therefore is it prudent to avoid this risk by localising the scope of such definitions.
+//] [/math_constants_ambiguity]
+
+  }
+
+  { // You can, of course, use both methods of access if both are fully qualified, for examples:
+
+    //cout.precision(std::numeric_limits<double>::max_digits10);// Ideally.
+    cout.precision(2 + std::numeric_limits<double>::digits * 3010/10000); // If no max_digits10.
+
+    double my_pi1 = boost::math::constants::pi<double>();
+    double my_pid = boost::math::double_constants::pi;
+    cout << "boost::math::constants::pi<double>() = " << my_pi1 << endl
+         << "boost::math::double_constants::pi = " << my_pid << endl;
+
+    // cout.precision(std::numeric_limits<float>::max_digits10); // Ideally.
+    cout.precision(2 + std::numeric_limits<double>::digits * 3010/10000); // If no max_digits10.
+    float my_pif = boost::math::float_constants::pi;
+    cout << "boost::math::float_constants::pi = " << my_pif << endl;
+
+  }
+
+  { // Use with templates
+
+    // \warning it is important to be very careful with the type provided as parameter.
+    // For example, naively providing an @b integer instead of a floating-point type can be disastrous.
+    // cout << "Area = " << area(2) << endl; // warning : 'return' : conversion from 'double' to 'int', possible loss of data
+    // Failure to heed this warning can lead to very wrong answers!
+    //  Area = 12 !!  = 3 * 2 * 2 
+//[math_constants_template_integer_type
+    //cout << "Area = " << area(2) << endl; //   Area = 12!
+    cout << "Area = " << area(2.) << endl;  //   Area = 12.566371
+
+    // You can also avoid this by being explicit about the type of @c area.
+    cout << "Area = " << area<double>(2) << endl;
+
+//] [/math_constants_template_integer_type]
+
+
+  }
+  {
+    using  boost::math::constants::pi;
+    double my_pi3 = pi<double>();
+    //double my_pi4 = pi<>(); cannot find template type.
+    //double my_pi4 = pi();
+
+  }
+
+} // int main()
+
+/*[constants_eq1_output
+
+Output:
+
+  double pi =  boost::math::double_constants::pi = 3.1415926535897931
+  d = 4.7882831840285398, r = 1.2345678901234567
+  pidf =  boost::math::constants::pi() = 3.1415927410125732
+  df = 3.0645015239715576, rf = 0.98765432834625244
+  one_div_two_pi 0.15915494309189535
+  one_div_root_two_pi 0.15915494309189535
+  double my2pi = 6.2831853071795862
+  float my_e  2.7182817459106445
+  double my_pi = boost::math::double_constants::pi =  3.1415926535897931
+  boost::math::constants::pi<double>() = 3.1415926535897931
+  boost::math::double_constants::pi = 3.1415926535897931
+  boost::math::float_constants::pi = 3.1415927410125732
+  Area = 12.566370614359172
+  Area = 12.566370614359172
+
+
+] [/constants_eq1_output]
+*/

From 14762d7522eb67fd0f8761b163baf40518ec519c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 6 Jun 2012 11:27:47 +0000
Subject: [PATCH 035/115] Added new constants example to jamfile. OK on MSVC

[SVN r78828]
---
 example/Jamfile.v2 | 3 +++
 1 file changed, 3 insertions(+)

diff --git a/example/Jamfile.v2 b/example/Jamfile.v2
index c453377f7..6622eaa4d 100644
--- a/example/Jamfile.v2
+++ b/example/Jamfile.v2
@@ -70,6 +70,8 @@ run nonfinite_loopback_ok.cpp ;
 run nonfinite_serialization_archives.cpp ../../serialization/build//boost_serialization ;
 run nonfinite_facet_sstream.cpp ;
 
+run constants_eg1.cpp ;
+
 run normal_misc_examples.cpp ;
 run owens_t_example.cpp ;
 run policy_eg_1.cpp ;
@@ -104,3 +106,4 @@ run students_t_two_samples.cpp ;
 
 
 
+

From 5c64d6e0471292a0c18ba790a403238b9684df53 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 6 Jun 2012 11:30:24 +0000
Subject: [PATCH 036/115] Corrected #include filenames etc.

[SVN r78829]
---
 doc/sf_and_dist/constants.qbk | 19 +++++++++++--------
 1 file changed, 11 insertions(+), 8 deletions(-)

diff --git a/doc/sf_and_dist/constants.qbk b/doc/sf_and_dist/constants.qbk
index 27377934a..974714c49 100644
--- a/doc/sf_and_dist/constants.qbk
+++ b/doc/sf_and_dist/constants.qbk
@@ -34,26 +34,27 @@ see [link math_toolkit.constants.tutorial.templ use in template code].
 [section:non_templ Use in non-template code]
 
 When using the math constants at your chosen fixed precision in non-template code,
-you can simply add a `using` declaration, for example, `using boost::math::double_constants`,
+you can simply add a `using namespace` declaration, for example,
+`using namespace boost::math::double_constants`,
 to make the constants of the correct precision for your code
-visible in the current scope, and then use each constant ['as a simple variable]:
+visible in the current scope, and then use each constant ['as a simple variable - sans brackets]:
 
-   #include <boost/math/constants.hpp>
+   #include <boost/math/constants/constants.hpp>
 
    double area(double r)
    {
-      using boost::math::double_constants;
+      using namespace boost::math::double_constants;
       return pi * r * r;
    }
 
 Had our function been written as taking a `float` rather than a `double`,
 we could have written instead:
 
-   #include <boost/math/constants.hpp>
+   #include <boost/math/constants/constants.hpp>
 
    float area(float r)
    {
-      using boost::math::float_constants;
+      using namespace boost::math::float_constants;
       return pi * r * r;
    }
 
@@ -62,6 +63,8 @@ are available in the namespace `boost::math::long_double_constants`.
 
 You can see the full list of available constants at [link math_toolkit.constants.constants].
 
+Some examples of using constants are at [@../../../example/constants_eg1.cpp constants_eg1].
+
 [endsect]
  
 [section:templ Use in template code]
@@ -71,7 +74,7 @@ we use a constant of the correct precision for our template parameters.
 We can do this by calling the function-template versions, `pi<FPType>()`, of the constants
 like this:
 
-   #include <boost/math/constants.hpp>
+   #include <boost/math/constants/constants.hpp>
 
    template <class Real>
    Real area(Real r)
@@ -139,7 +142,7 @@ You can also avoid this by being explicit about the type of `Area`.
 The syntax for using the function-call constants with user-defined types is the same
 as it is in the template class, which is to say we use:
 
-   #include <boost/math/constants.hpp>
+   #include <boost/math/constants/constants.hpp>
 
    boost::math::constants::pi<UserDefinedType>();
 

From 86ecf82a54e4ae1396da205bf452d0c388ce0aa1 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 7 Jun 2012 12:20:52 +0000
Subject: [PATCH 037/115] Regenerate docs.

[SVN r78844]
---
 doc/sf_and_dist/html/index.html               |  2 +-
 doc/sf_and_dist/html/index/s13.html           |  5 +-
 doc/sf_and_dist/html/index/s14.html           |  4 +-
 doc/sf_and_dist/html/index/s15.html           |  4 +-
 doc/sf_and_dist/html/index/s16.html           |  4 +-
 doc/sf_and_dist/html/index/s17.html           |  6 +-
 .../backgrounders/implementation.html         | 87 ++++++++++++++++++-
 .../constants/tutorial/non_templ.html         | 18 ++--
 .../constants/tutorial/templ.html             |  2 +-
 .../constants/tutorial/user_def.html          |  2 +-
 .../main_overview/conventions.html            |  2 +-
 .../main_overview/error_handling.html         | 15 ++++
 .../math_toolkit/main_overview/history1.html  | 45 ++++++----
 .../main_overview/navigation.html             |  2 +-
 .../html/math_toolkit/perf/comparisons.html   | 12 ++-
 .../html/math_toolkit/status/history1.html    | 45 ++++++----
 16 files changed, 193 insertions(+), 62 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 059a8018c..52d05e109 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -577,7 +577,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: May 20, 2012 at 15:54:08 GMT</small></p></td>
+<td align="left"><p><small>Last revised: June 07, 2012 at 12:16:02 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 06437df6b..d3e4d8726 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1318710">
+<div class="section id1303340">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1318710"></a>Function Index</h2></div></div></div>
+<a name="id1303340"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
@@ -259,6 +259,7 @@
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
 <div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index daa7f7518..2b8eaf699 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1333507">
+<div class="section id1321975">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1333507"></a>Class Index</h2></div></div></div>
+<a name="id1321975"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 5fb692ac7..ee54d03dc 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1336087">
+<div class="section id1322915">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1336087"></a>Typedef Index</h2></div></div></div>
+<a name="id1322915"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 1cc30f06d..bd4fe412d 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1339542">
+<div class="section id1325825">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1339542"></a>Macro Index</h2></div></div></div>
+<a name="id1325825"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index ddfbf0932..24c8129f2 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1340769">
+<div class="section id1327871">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1340769"></a>Index</h2></div></div></div>
+<a name="id1327871"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
@@ -1092,6 +1092,7 @@
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
 <div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
@@ -2694,6 +2695,7 @@
 <div class="index"><ul class="index" type="none" compact>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">infinity</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">median</span></a></p></li>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
index f39825a76..4e664d29f 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
@@ -318,7 +318,22 @@
 <p>
         However in a few cases, for example normal, where we felt it obvious, we
         have permitted argument(s) to be infinity, provided infinity is implemented
-        for the realType on that implementation.
+        for the <code class="computeroutput"><span class="identifier">RealType</span></code> on that
+        implementation, and it is supported and tested by the distribution.
+      </p>
+<p>
+        The range for these distributions is set to infinity if supported by the
+        platform, (by testing <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">&gt;::</span><span class="identifier">has_infinity</span></code>)
+        else the maximum value provided for the <code class="computeroutput"><span class="identifier">RealType</span></code>
+        by Boost.Math.
+      </p>
+<p>
+        Testing for has_infinity is obviously important for arbitrary precision types
+        where infinity makes much less sense than for IEEE754 floating-point.
+      </p>
+<p>
+        So far we have not set <code class="computeroutput"><span class="identifier">support</span><span class="special">()</span></code> function (only range) on the grounds that
+        the PDF is uninteresting/zero for infinities.
       </p>
 <p>
         Users who require special handling of infinity (or other specific value)
@@ -547,6 +562,74 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h13"></a>
+        <span><a name="math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors">Testing
+        for Invalid Parameters to Functions and Constructors</a>
+      </h5>
+<p>
+        After finding that some 'bad' parameters (like NaN) were not throwing a
+        <code class="computeroutput"><span class="identifier">domain_error</span></code> exception as
+        they should, a function
+      </p>
+<p>
+        <code class="computeroutput"><span class="identifier">check_out_of_range</span></code> (in <code class="computeroutput"><span class="identifier">test_out_of_range</span><span class="special">.</span><span class="identifier">hpp</span></code>) was devised by JM to check (using
+        Boost.Test's BOOST_CHECK_THROW macro) that bad parameters passed to constructors
+        and functions throw <code class="computeroutput"><span class="identifier">domain_error</span></code>
+        exceptions.
+      </p>
+<p>
+        Usage is <code class="computeroutput"><span class="identifier">check_out_of_range</span><span class="special">&lt;</span> <span class="identifier">DistributionType</span>
+        <span class="special">&gt;(</span><span class="identifier">list</span><span class="special">-</span><span class="identifier">of</span><span class="special">-</span><span class="identifier">params</span><span class="special">);</span></code>
+        Where list-of-params is a list of <span class="bold"><strong>valid</strong></span>
+        parameters from which the distribution can be constructed - ie the same number
+        of args are passed to the function, as are passed to the distribution constructor.
+      </p>
+<p>
+        The values of the parameters are not important, but must be <span class="bold"><strong>valid</strong></span>
+        to pass the contructor checks; the default values are suitable, but must
+        be explicitly provided, for example:
+      </p>
+<pre class="programlisting"><span class="identifier">check_out_of_range</span><span class="special">&lt;</span><span class="identifier">extreme_value_distribution</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">&gt;</span> <span class="special">&gt;(</span><span class="number">1</span><span class="special">,</span> <span class="number">2</span><span class="special">);</span>
+</pre>
+<p>
+        Checks made are:
+      </p>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
+            Infinity or NaN (if available) passed in place of each of the valid params.
+          </li>
+<li class="listitem">
+            Infinity or NaN (if available) as a random variable.
+          </li>
+<li class="listitem">
+            Out-of-range random variable passed to pdf and cdf (ie outside of "range(DistributionType)").
+          </li>
+<li class="listitem">
+            Out-of-range probability passed to quantile function and complement.
+          </li>
+</ul></div>
+<p>
+        but does <span class="bold"><strong>not</strong></span> check finite but out-of-range
+        parameters to the constructor because these are specific to each distribution,
+        for example:
+      </p>
+<pre class="programlisting"><span class="identifier">BOOST_CHECK_THROW</span><span class="special">(</span><span class="identifier">pdf</span><span class="special">(</span><span class="identifier">pareto_distribution</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">&gt;(</span><span class="number">0</span><span class="special">,</span> <span class="number">1</span><span class="special">),</span> <span class="number">0</span><span class="special">),</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">);</span>
+<span class="identifier">BOOST_CHECK_THROW</span><span class="special">(</span><span class="identifier">pdf</span><span class="special">(</span><span class="identifier">pareto_distribution</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">&gt;(</span><span class="number">1</span><span class="special">,</span> <span class="number">0</span><span class="special">),</span> <span class="number">0</span><span class="special">),</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">);</span>
+</pre>
+<p>
+        checks <code class="computeroutput"><span class="identifier">scale</span></code> and <code class="computeroutput"><span class="identifier">shape</span></code> parameters are both &gt; 0 by checking
+        that <code class="computeroutput"><span class="identifier">domain_error</span></code> exception
+        is thrown if either are == 0.
+      </p>
+<p>
+        (Use of <code class="computeroutput"><span class="identifier">check_out_of_range</span></code>
+        function may mean that some previous tests are now redundant).
+      </p>
+<p>
+        It was also noted that if more than one parameter is bad, then only the first
+        detected will be reported by the error message.
+      </p>
+<h5>
+<a name="math_toolkit.backgrounders.implementation.h14"></a>
         <span><a name="math_toolkit.backgrounders.implementation.creating_and_managing_the_equations"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.creating_and_managing_the_equations">Creating
         and Managing the Equations</a>
       </h5>
@@ -736,7 +819,7 @@ done</pre>
         HTML: this needs further investigation.
       </p>
 <h5>
-<a name="math_toolkit.backgrounders.implementation.h14"></a>
+<a name="math_toolkit.backgrounders.implementation.h15"></a>
         <span><a name="math_toolkit.backgrounders.implementation.producing_graphs"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.producing_graphs">Producing
         Graphs</a>
       </h5>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
index a9c7339bb..34de38b24 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
@@ -29,17 +29,18 @@
 </h4></div></div></div>
 <p>
           When using the math constants at your chosen fixed precision in non-template
-          code, you can simply add a <code class="computeroutput"><span class="keyword">using</span></code>
-          declaration, for example, <code class="computeroutput"><span class="keyword">using</span>
+          code, you can simply add a <code class="computeroutput"><span class="keyword">using</span>
+          <span class="keyword">namespace</span></code> declaration, for example,
+          <code class="computeroutput"><span class="keyword">using</span> <span class="keyword">namespace</span>
           <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">double_constants</span></code>, to make the constants
           of the correct precision for your code visible in the current scope, and
-          then use each constant <span class="emphasis"><em>as a simple variable</em></span>:
+          then use each constant <span class="emphasis"><em>as a simple variable - sans brackets</em></span>:
         </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
 
 <span class="keyword">double</span> <span class="identifier">area</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">r</span><span class="special">)</span>
 <span class="special">{</span>
-   <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">double_constants</span><span class="special">;</span>
+   <span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">double_constants</span><span class="special">;</span>
    <span class="keyword">return</span> <span class="identifier">pi</span> <span class="special">*</span> <span class="identifier">r</span> <span class="special">*</span> <span class="identifier">r</span><span class="special">;</span>
 <span class="special">}</span>
 </pre>
@@ -48,11 +49,11 @@
           rather than a <code class="computeroutput"><span class="keyword">double</span></code>, we could
           have written instead:
         </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
 
 <span class="keyword">float</span> <span class="identifier">area</span><span class="special">(</span><span class="keyword">float</span> <span class="identifier">r</span><span class="special">)</span>
 <span class="special">{</span>
-   <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">float_constants</span><span class="special">;</span>
+   <span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">float_constants</span><span class="special">;</span>
    <span class="keyword">return</span> <span class="identifier">pi</span> <span class="special">*</span> <span class="identifier">r</span> <span class="special">*</span> <span class="identifier">r</span><span class="special">;</span>
 <span class="special">}</span>
 </pre>
@@ -64,6 +65,9 @@
 <p>
           You can see the full list of available constants at <a class="link" href="../constants.html" title="The Mathematical Constants">math_toolkit.constants.constants</a>.
         </p>
+<p>
+          Some examples of using constants are at <a href="../../../../../../example/constants_eg1.cpp" target="_top">constants_eg1</a>.
+        </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
index 7df04bb57..6ecb83209 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
@@ -33,7 +33,7 @@
           We can do this by calling the function-template versions, <code class="computeroutput"><span class="identifier">pi</span><span class="special">&lt;</span><span class="identifier">FPType</span><span class="special">&gt;()</span></code>,
           of the constants like this:
         </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
 
 <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">Real</span><span class="special">&gt;</span>
 <span class="identifier">Real</span> <span class="identifier">area</span><span class="special">(</span><span class="identifier">Real</span> <span class="identifier">r</span><span class="special">)</span>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
index b4a3f60a8..4f83f5d11 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
@@ -31,7 +31,7 @@
           The syntax for using the function-call constants with user-defined types
           is the same as it is in the template class, which is to say we use:
         </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">constants</span><span class="special">/</span><span class="identifier">constants</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
 
 <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">constants</span><span class="special">::</span><span class="identifier">pi</span><span class="special">&lt;</span><span class="identifier">UserDefinedType</span><span class="special">&gt;();</span>
 </pre>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 757299775..ea4cac308 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id850964"></a>
+        <a class="indexterm" name="id832853"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
index c1ee394ec..745d53842 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
@@ -42,6 +42,17 @@
             What should be done when the error is raised?
           </li>
 </ul></div>
+<div class="warning"><table border="0" summary="Warning">
+<tr>
+<td rowspan="2" align="center" valign="top" width="25"><img alt="[Warning]" src="../../../../../../../doc/src/images/warning.png"></td>
+<th align="left">Warning</th>
+</tr>
+<tr><td align="left" valign="top"><p>
+          The default error actions are to throw an exception with an informative
+          error message. If you do not try to catch the exception, you will not see
+          the message!
+        </p></td></tr>
+</table></div>
 <p>
         The kinds of errors that can be raised are:
       </p>
@@ -764,6 +775,10 @@
             Numeric underflow and denormalised results were not considered to be
             fatal errors in most cases, so it was felt that these should be ignored.
           </li>
+<li class="listitem">
+            If there is more than one error, only the first detected will be reported
+            in the throw message.
+          </li>
 </ul></div>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h2"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index f1340d05e..b0b275d26 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -29,6 +29,17 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.main_overview.history1.h0"></a>
+        <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
+      </h5>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+            Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
+            by Florian Schoppmann) by adding a function check_out_of_range to test
+            many possible bad parameters. This test revealed several distributions
+            where the checks for bad parameters were ineffective, and these have
+            been rectified.
+          </li></ul></div>
+<h5>
+<a name="math_toolkit.main_overview.history1.h1"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -67,7 +78,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h1"></a>
+<a name="math_toolkit.main_overview.history1.h2"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -111,7 +122,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h2"></a>
+<a name="math_toolkit.main_overview.history1.h3"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -162,7 +173,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h3"></a>
+<a name="math_toolkit.main_overview.history1.h4"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -179,7 +190,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h4"></a>
+<a name="math_toolkit.main_overview.history1.h5"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
@@ -187,7 +198,7 @@
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h5"></a>
+<a name="math_toolkit.main_overview.history1.h6"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -202,7 +213,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h6"></a>
+<a name="math_toolkit.main_overview.history1.h7"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -219,7 +230,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h7"></a>
+<a name="math_toolkit.main_overview.history1.h8"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -233,7 +244,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h8"></a>
+<a name="math_toolkit.main_overview.history1.h9"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
@@ -241,7 +252,7 @@
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h9"></a>
+<a name="math_toolkit.main_overview.history1.h10"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -278,7 +289,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h10"></a>
+<a name="math_toolkit.main_overview.history1.h11"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -290,14 +301,14 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h11"></a>
+<a name="math_toolkit.main_overview.history1.h12"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h12"></a>
+<a name="math_toolkit.main_overview.history1.h13"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -330,7 +341,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h13"></a>
+<a name="math_toolkit.main_overview.history1.h14"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
@@ -362,7 +373,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h14"></a>
+<a name="math_toolkit.main_overview.history1.h15"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
@@ -376,7 +387,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h15"></a>
+<a name="math_toolkit.main_overview.history1.h16"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
@@ -404,7 +415,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h16"></a>
+<a name="math_toolkit.main_overview.history1.h17"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
@@ -440,7 +451,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h17"></a>
+<a name="math_toolkit.main_overview.history1.h18"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index d819395ee..920f1721b 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id850835"></a>
+        <a class="indexterm" name="id832723"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index f16e5833a..1aa96bb2e 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -1082,7 +1082,8 @@
 <tr>
 <td>
                 <p>
-                  __hypergeometric_distrib CDF
+                  <a class="link" href="../dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution">hypergeometric
+                  Distribution</a> CDF
                 </p>
               </td>
 <td>
@@ -1112,7 +1113,8 @@
 <tr>
 <td>
                 <p>
-                  __hypergeometric_distrib Quantile
+                  <a class="link" href="../dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution">hypergeometric
+                  Distribution</a> Quantile
                 </p>
               </td>
 <td>
@@ -2357,7 +2359,8 @@
 <tr>
 <td>
                 <p>
-                  __hypergeometric_distrib CDF
+                  <a class="link" href="../dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution">hypergeometric
+                  Distribution</a> CDF
                 </p>
               </td>
 <td>
@@ -2387,7 +2390,8 @@
 <tr>
 <td>
                 <p>
-                  __hypergeometric_distrib Quantile
+                  <a class="link" href="../dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution">hypergeometric
+                  Distribution</a> Quantile
                 </p>
               </td>
 <td>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index d35eae1d1..4fdbabb35 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -28,6 +28,17 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.status.history1.h0"></a>
+        <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
+      </h5>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+            Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
+            by Florian Schoppmann) by adding a function check_out_of_range to test
+            many possible bad parameters. This test revealed several distributions
+            where the checks for bad parameters were ineffective, and these have
+            been rectified.
+          </li></ul></div>
+<h5>
+<a name="math_toolkit.status.history1.h1"></a>
         <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -66,7 +77,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h1"></a>
+<a name="math_toolkit.status.history1.h2"></a>
         <span><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -110,7 +121,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h2"></a>
+<a name="math_toolkit.status.history1.h3"></a>
         <span><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -161,7 +172,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h3"></a>
+<a name="math_toolkit.status.history1.h4"></a>
         <span><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -178,7 +189,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h4"></a>
+<a name="math_toolkit.status.history1.h5"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
@@ -186,7 +197,7 @@
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h5"></a>
+<a name="math_toolkit.status.history1.h6"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -201,7 +212,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h6"></a>
+<a name="math_toolkit.status.history1.h7"></a>
         <span><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -218,7 +229,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h7"></a>
+<a name="math_toolkit.status.history1.h8"></a>
         <span><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -232,7 +243,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h8"></a>
+<a name="math_toolkit.status.history1.h9"></a>
         <span><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
@@ -240,7 +251,7 @@
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h9"></a>
+<a name="math_toolkit.status.history1.h10"></a>
         <span><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -277,7 +288,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h10"></a>
+<a name="math_toolkit.status.history1.h11"></a>
         <span><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -289,14 +300,14 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h11"></a>
+<a name="math_toolkit.status.history1.h12"></a>
         <span><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h12"></a>
+<a name="math_toolkit.status.history1.h13"></a>
         <span><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
@@ -329,7 +340,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h13"></a>
+<a name="math_toolkit.status.history1.h14"></a>
         <span><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
@@ -361,7 +372,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h14"></a>
+<a name="math_toolkit.status.history1.h15"></a>
         <span><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
@@ -375,7 +386,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h15"></a>
+<a name="math_toolkit.status.history1.h16"></a>
         <span><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
@@ -403,7 +414,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h16"></a>
+<a name="math_toolkit.status.history1.h17"></a>
         <span><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
@@ -439,7 +450,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h17"></a>
+<a name="math_toolkit.status.history1.h18"></a>
         <span><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>

From 43645045188a753e58933de0b284dffba799f78c Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Tue, 12 Jun 2012 11:45:28 +0000
Subject: [PATCH 038/115] Update Jacobi docs - should use u rather than phi for
 argument. Add simple intro with references. Regenerate docs.

[SVN r78909]
---
 doc/sf_and_dist/equations/jacobi3.mml         |   9 +-
 doc/sf_and_dist/equations/jacobi3.png         | Bin 7487 -> 7590 bytes
 doc/sf_and_dist/equations/jacobi3.svg         |   2 +-
 doc/sf_and_dist/equations/jacobi4.mml         |  32 ++---
 doc/sf_and_dist/equations/jacobi4.png         | Bin 13257 -> 13488 bytes
 doc/sf_and_dist/equations/jacobi4.svg         |   2 +-
 doc/sf_and_dist/graphs/jacobi_cd.png          | Bin 67487 -> 66843 bytes
 doc/sf_and_dist/graphs/jacobi_cd.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_cn.png          | Bin 69148 -> 68711 bytes
 doc/sf_and_dist/graphs/jacobi_cn.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_cs.png          | Bin 31985 -> 31706 bytes
 doc/sf_and_dist/graphs/jacobi_cs.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_dc.png          | Bin 41515 -> 41200 bytes
 doc/sf_and_dist/graphs/jacobi_dc.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_dn.png          | Bin 56570 -> 56196 bytes
 doc/sf_and_dist/graphs/jacobi_dn.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_ds.png          | Bin 36695 -> 36276 bytes
 doc/sf_and_dist/graphs/jacobi_ds.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_nc.png          | Bin 37855 -> 37471 bytes
 doc/sf_and_dist/graphs/jacobi_nc.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_nd.png          | Bin 36989 -> 36676 bytes
 doc/sf_and_dist/graphs/jacobi_nd.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_ns.png          | Bin 24443 -> 24030 bytes
 doc/sf_and_dist/graphs/jacobi_ns.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_sc.png          | Bin 37159 -> 36791 bytes
 doc/sf_and_dist/graphs/jacobi_sc.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_sd.png          | Bin 32043 -> 31680 bytes
 doc/sf_and_dist/graphs/jacobi_sd.svg          |   2 +-
 doc/sf_and_dist/graphs/jacobi_sn.png          | Bin 64652 -> 64184 bytes
 doc/sf_and_dist/graphs/jacobi_sn.svg          |   2 +-
 doc/sf_and_dist/graphs/sf_graphs.cpp          |  27 ++--
 doc/sf_and_dist/html/index.html               |   4 +-
 doc/sf_and_dist/html/index/s13.html           |   4 +-
 doc/sf_and_dist/html/index/s14.html           |   4 +-
 doc/sf_and_dist/html/index/s15.html           |   4 +-
 doc/sf_and_dist/html/index/s16.html           |   4 +-
 doc/sf_and_dist/html/index/s17.html           |   9 +-
 .../main_overview/conventions.html            |   2 +-
 .../main_overview/navigation.html             |   2 +-
 .../html/math_toolkit/special.html            |   2 +
 .../math_toolkit/special/expint/expint_i.html |   4 +-
 .../html/math_toolkit/special/jacobi.html     |   8 +-
 .../math_toolkit/special/jacobi/jac_over.html | 126 ++++++++++++++++++
 .../special/jacobi/jacobi_cd.html             |   6 +-
 .../special/jacobi/jacobi_cn.html             |   4 +-
 .../special/jacobi/jacobi_cs.html             |   6 +-
 .../special/jacobi/jacobi_dc.html             |   6 +-
 .../special/jacobi/jacobi_dn.html             |   4 +-
 .../special/jacobi/jacobi_ds.html             |   6 +-
 .../special/jacobi/jacobi_elliptic.html       |  34 ++---
 .../special/jacobi/jacobi_nc.html             |   6 +-
 .../special/jacobi/jacobi_nd.html             |   6 +-
 .../special/jacobi/jacobi_ns.html             |   6 +-
 .../special/jacobi/jacobi_sc.html             |   6 +-
 .../special/jacobi/jacobi_sd.html             |   6 +-
 .../special/jacobi/jacobi_sn.html             |   4 +-
 doc/sf_and_dist/jacobi_elliptic.qbk           | 124 +++++++++++------
 doc/sf_and_dist/math.qbk                      |  12 ++
 58 files changed, 346 insertions(+), 159 deletions(-)
 create mode 100644 doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html

diff --git a/doc/sf_and_dist/equations/jacobi3.mml b/doc/sf_and_dist/equations/jacobi3.mml
index d007acd41..98571da48 100644
--- a/doc/sf_and_dist/equations/jacobi3.mml
+++ b/doc/sf_and_dist/equations/jacobi3.mml
@@ -37,7 +37,7 @@
           <mo>=</mo>
         </mtd>
         <mtd>
-          <mi>x</mi>
+          <mi>u</mi>
           <mi>k</mi>
         </mtd>
       </mtr>
@@ -47,7 +47,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -79,7 +79,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -106,7 +106,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -132,3 +132,4 @@
 </math>
 </body>
 </html>
+
diff --git a/doc/sf_and_dist/equations/jacobi3.png b/doc/sf_and_dist/equations/jacobi3.png
index ba7b2767070998b5e0b8861f011c8bf50ab6ce56..5046a70f509dcf419eb161aff42e4c6500b17c7d 100644
GIT binary patch
delta 7581
zcmdmQwai+vGr-TCmrII^fq{Y7)59f*fq`K?0|UcE4mJh`hOLiYteB|iQ!lIR>Eakt
zG3V{v>OG;MTaWLzpV!pX#nq+nP}#APqcNYAwYAv8*!Xi)9JlCc9o^SinHPOOm1@t=
zOi8snwR)o1&$^abX<5sj=^ho=n$^L7<%qb!JNe{w#n&R!-`0M+`TNb@n+Ems&;MJq
z_t~86a~rQoW!oK_^VmE!&BbL3m#1xg<9UX|XWm??I(2FByjFJ;l`>{N=6fr)E8Kmh
z>)?`n@XRyj`gPl71g4rVve^@#&#0i4@4~FCmG5#`35BqHAzN4K8gj40&+(E)Lhu0<
z-*u~XzRpRUTw?X1Vdh^m(QmmAB#n13%4?d+=xNWwHf6#WM&sQZZq<KU!?|MiCod^3
z8|IojXX?ZcnX!m5&o|#3f6aA+kz%IFh1D%fywBz&PCdF(;$hvd>6Jfsr+xDXKQ+0%
z%8%dwc<<fqOAjq;eayR6e7Vt#oA$4Coy8w#B>2p{ZpSZkuXWRtMe|JGpJhnf7O(Xt
zD}mei_D(&gPzF!qhB{T1+Dm8F)vw=Xlg;!h=(AT8`wWg6ThVL6H~1}f%Ndn2-eU@z
zGU46aEbdLq7R23c)2#S!5X&sv^?jq%rZA(;*{^h+*D7Z6KL|-+DPT3YedgZU(4Sv}
z?!7#4IqjRtmMce=Gq0a@^ZqN9U>9`-PX}QGVF|7nwml4gmV_ByxpPiBZ<pl$K$Wlc
z%zaGnSmP#cS-50!mTtJqazg=&%V*}9Znkci&m5es>0q06ub;`E!P<M5P=&aKU<5-9
z`yIxbReVLRB}{4CEQG)4#W7yxG2L#)lKk)R4$C#OXYQTUCC#!YF-`tT$cm0Gg_Y9x
za%Uu_nMS{k4t_dyi`WOH4duE$Hw0suJ+qk?*MFRO{(8})e%5zpo87ZD!`J@a!~SU7
zh5Bnd?sOO_t`z^kdFSi$xtal&LLU5#($>2YSNWawpWJTN-sTVM?y<Zx-MsYWjs-jZ
zp2>-`xbJ%D+15#Guib6yZM>KEE#@p&?+S@YdTe5|Zc47)u<{3kwIlzYXv0NmMXvYS
zI{Fk|R^BnQujhFG>n``1wNG1I<Q`Ss>sT~li*250m52oEpHpYnt=Rs^X-%cFRl}0W
zjcXgWH_Fet$z3Y8l6B*=-WMEacbq=2lCat8^d+{9&w4dDJedo2|513bnjy{1ds2>Q
zz?_KBZX$>4c67eceW3Qh!Sna#t}6!uE0wzvH4Uu)?3drc8t=2e-s?+s@^-~ViGtbp
zI@&-97(daaxN`QAwW_|WQg;ScDr+?@>1Rl1@@G1JWz(A#djv%fo{?kL<6Lg4>d|vb
z`l9F!euD?cqQs=Go4JJa9Qa{*;LNe>o9^uT_}NQ}BPT75f9aw6U(C_V4@<F5GF!am
z`Om(Yx+}NYOmzy1Pna|F?p#j!j>+!(WzSt_`^I#RV~@=1rIXhCOg>d&nze4v!?gax
zH(Bpb-m-CKt;C{qrgTrK%rx#S-RRaCtT_=*yQ&*EuhRBPonRuAUi)Xo5<^bMo+ZA8
zeLIsIEERvI+`0US?a#mTM_=k=?OF5K>%w&{v)AoO`^NWgY8ks9^D)NntuHJOZ2UT5
zb<m8P6TePdsI8D`n;@N_XCPK#Ci+*>Vaw8mxlGd-_#erMA8wS*3jBGc_`tX21$WFu
zzwsH=n=Uz#FEQh0knwK58^RSj6@e-<7;SRW^p_o)RiNK}@WA$ue_gUJWnJ6cR=-<*
zIlt6guGyS10rG`f&JtUAv=m>iP5bt>Z}L_CNmY;k-rx>Ooctl`>z0rkd^@}^7$2zl
zb8p&JuXDRJ*U#Lm{W3HmIiphG?%6j7t4@Y+UaHPs!*)aXh4+TrZH*C|9KCj(z97>l
z&s6?U?wG0b-nV<!Gcl{I<(J7ydww-?9>;OJdJF%<wh#YwAK3q4-`l?{OMDN^O*51J
zp==OzX+jidWd74y-u0FH+b{oeUnBKHqhS6_-RUO66&yE2cSzsxxwPSd*nZ=+o3lP2
z-l(~z)MCLcr*&MXZnOWGH*;@fdZbd6p^${i%bJ?$i+2~ezUA{V-ke^*_5U5qQ(n2F
z^+(sb-e;7nU$Je%S2NGMTs4~QN_LC({m|Rzd8+@+n@|Q%`@`n!KGzKQFxF_V$@M5O
z+F)PMIdgAFuHxe_1ulmd-Mib?(XmNzs`;Wsyo81d@4BLY($lMRL+*7nalDpl3*R}T
zaMCy3=Z9A85v<=i;fv*+`|r+WO-oL@&iq(4_xjCjkOkH(>ZjQo9&WvnWo~ir9?zS+
zw71{P^;#l6uVb9BW$qGvPb=3;l8QOAmRL^uHqpf7&;OJiPbBVWKWd&(rtO*TX=OO|
zx#Xl{WlnAW9$8*<=gVFz6prZ)V_+|Rwr|m=b&?k1KWyJ^-IH3+v0K)HDSp~6_7C}Y
zzOvU${JH2!l5w?E`G!A9TIa<ZWvvwtUvErhnB>Md-(<6S(8u$SUw3%Bh1@e`&Sy$*
zne}Cfz&7p={s{|a#<u03omJtN!?|b9$;bT%1Uz52d`>;^e_Bw*i?*HxS6`M{eQ5XD
zq<Vl)^{%f2NdIxhVAb0Ct7qnMCtm)r?AN&mi?^}w3l%-!WwcAMBPi~uXobm!6KDR#
zCjIoSFi)wpuy6Qw>bKm5{lecvq@PX=x$OGB@$J%eMr*hxB<mYTx0wID@8N3Bc;9^U
z_rmtm`yX?kVU%MuJ9Y9?X^s4&k7;Ga>Mk?=9vE_`Z7kffi&s^G$L4OQ&FcEqdmcWN
z?W}(q+PdWBq&n@FzH?-hyC19O2IpFa8Rl@-SpL~B{DXT-KyWTojQFE(EdTh^_cK<^
zcyM*@!PkmspL#YdS?@VZeP#GO2F05A1W$<vxvlwr6$_S_gdSMtcx+Oj>C>rKcz=j~
zST^(Q>M%>rGjI4UrUuo2T4`3#P@{K4zy7+&7xs74Oqk_)RKMTj|KYVtvYw^l!kIkY
z=fxjx8FqI!3ZKbI)ym;~cY0efqof++f6+(mGj6&b=x-G5{2gvEwfE51r6n^WL+f_9
zf5^OgYQMwG{p@m@Lid?}NN@1heVTPd{)1@3d7;a7!Y`r~-d#Vifp6V>PMM3DlB-J|
zPi}Zxe_(=?-J5$Bu~%NoF8OWoA!uQ{Y`yOJmC-8<yZ1RKC~XLB-0|-~(xH@yMib!=
zVGAxBJu8z|`N}cHzLm}1cJoVP&wY${($cuOpWHXr-{a(?a`aOW%XTK|2YR;zSrgK<
z&%W_VSj%_mtoe54=Z*(Xif!4#Fm2||olj5P$g7IDbhD!VvsQvcoU`vV6Sg1xceefv
zH2yth$=*Wwzi%5hrfmzj#POi;!R)j$H?{X)8&-c{JfvY<ZP&8C|F%T>?3+_l?{<{P
zeTbZsRxJM@V~>2Pw!!r?|E75TR!?v?mJaocWIYw1yW^A;Yi^d0r*LEQnVblV|6+NE
z4xEvjrc$%)$(aKkM)h3ZAMfXhuiYZ>e7(>;ljWb|q%8!@L*BQWf8^vlmT9W3xGIA!
z&up{kq<P0q`tTWU{(su@x6+2$OBSYm%kisOp14{feCCq14gFW6`-}>A&-}Z0vCGY8
zbvhe%E}47wja`D=hFYyUrhVTJ6j!MK@$ro3DC}=}e4*gXB)>HWe09PZ>-}fl%wD-e
z@<4EynrYgMJQ=nca{*=f=K7ZRqB~R))&6tj{!9;7|DtyP&Q*?#>!D|z!z!OYy4#Sg
z(rdigz0p1R<8Q`(#_Ab2%bjoR`@vzqFyDX5_Oo9W&D<-_vGluIst~95Lp6ryQ<MrA
zO&-c$-Cq#>aEnqG_u5mpQ}x3ysZOas(UX@Jn(k))+`?|<;TGN=vs2k==UZ7%>}Ojy
z&E#g2u7Skt<qyvOofC2+rRJe~Q;NWh?_b}rtnt6?7;02-%1^wE?d*?3lX9K^2^UU|
zP~0QmcT{B0<{7S?)j=hRGfSJ7#Dz6Ko#Z;vC^BcpuX@e6$+A<pZmYM<oxn9)=unwo
zYyDrF7Src5T+<leGu0mYnf~!)^Y(^$sk2IcG0Q(_wk=RQEN#8x*&T()@2(mcuRUkK
zC;KPIhu*5wmw2Q8Oo@_M|FKo(bc5o`4QYF>{ixK+k=hsWxbe!B*YSr9^Yd!dA21dt
zz3g;sbYpFOJ@Z>Sm-a-jgCYym?>%LlZ#-XP<@zP}>JR>!==x~-SD(&Q7nT|CuWV5?
zy=P#+?<s807GFALPWkbv->0wK;(MU<+O)0`8$0!X^MC9L_z<c0VdpEIV+{GNFHdzI
znELRCid{xEuR=h!-n0;|qxHu3_WSMPG=H@1q~wlNmHx&egM$568%`FKHZOVmapm3P
zRz5MQDyMew#{G`1*Lo@Pz@{d-r{!J|bB#es<+ESc3$+jBim~N9vswE&BlgL}V{0pn
z|Ie9u_R#N+?uNCEr`MKxuipOgs5JX?-$^MK*ms<8nw^&R{ZY36at85qJ2NKDPZ19e
z@qOw&;ci^eT(kI1v#PAnnWC-kqQ70=GfIcdIB(PCqdRTp^Y9N#%d_jR?mmC5!~Txn
ze*1k|xqPNEOcVZwriRX}-2WovK~LW$F{g;{miG?{zvgPmySTjZ@7f)jx=QQ|uig@T
z|EyMOMkebthAT{=(L$MN>CD|KviA}n@u<j(efr@Tep2{a)*q4kP73+gbQdN2u*Mzy
z&j0fMR8eos6}w*VUK0CJdhbf%>-8&E%l9l<&v-o|!e8)WrN=IzAMAM-El-~*TfN$*
z^k0RN6iZ@RiQxw64<SG7*(4Iv%C9&td(j{nsMYo`d4l?xPRDgDehVhAvySbI`0Qq)
zlXO=4;)ae>_=pvv7v~+~@%0t3nYuZ#K3nNx-0tTAZgQoyc}GvJ-}TAsmedU2%zv>{
zrx=G^Iyq_H(yOzTdkZJ^alQM!T301k`DKZxKEwXi3iEYU=K8TOQ8qo$@FDK@<@sTi
zZ=Z`ih{|$V+fuI}&-7fRL!LW^c}?_s(-o#we9{l~!s2y5|GL}o`Xg)T>O+5d7}l{J
z+rnADKB>|9BdbhpR>kD%mg(E_Cz{M(&eeS<e5w40l^<l>rWNKMn!G!1?|WtC>jgEk
z9}lRknRT~qb))o|H+QwBO>}*v5|y*@gnq&D^UB#ufwcyr>V=hyda~CuyffRpG*&0r
z)nK!F<L!pelQ%3nrM=RB;tsjW|A&9xvygu?hv|A)b4ERXOl7`#`tNhCKhtY$3$mQl
zc33I!bWMJ~OTVta@@3Vsf9dycSIl|1`N{XNqvbQ(?H|<jCO3S$%eH6deu3wC7Hm5h
z-aCI~>SKC$V6JlequPm^Kk!=bn||uC)q|@{SN~t!vHQ=>nICTMcr^9)nw&=Ssm6u>
zSN%W4`TrTCI@8^tO#XU~O#5rCXK$UgSX|-0fAj8DX9C`_?U?>Wvtn&Y)sF3&ig7#C
zzv^1#{^#2v{3de;^IOZ6d-M)-Mo!UuT=3xh4)>o2LVm2P@HXGb^z-_m$eDcJt)+)6
zU-z9{5^H_u_Rh4KcKY}3?BRJMa_;)k-)oJ7GxH9IUtZrl`Asgn4db0jT0iP*=Xe^;
zt~WkcyKRn0f8Gy+X$<yjA1KNQ=jD7Z_{aQUwZr#0TOK>#k}qGXboEzzb*;VQs{a1>
zx*yFhXixqYRkM4=)(^8v-S239ejYN*yrGr#)UTL|wE5nxUk_?`Jl5LL-m)s&MJwmJ
zfSIED-=G9X>8HG2TX`%@M9n1D?=<6mUVry6@4VLfm&{H#X77mR*mAAG{He$t{^jN7
zcQ}nW?JZhl0}eXR5RaQv5cVy$dx@;jsoksZaYY>byRKbWZr%*edYK(&>VK6UDD82*
zWzn*?<uaSfPswvjr-k2JAn<>&&ySr4#6<5L?=O6GwB*K15rw74*mK#w_<gUe>)L$t
zj}@muz4}v+%PH?f@`@Nfa2r?0UdpR5o|4l%#e0kRr|RfSB6sGP+KZYpuV0&gIxd*&
zNwneH-uE*<7~fg@_ny*p6_@IzA6`z=a$ei{?c6c#zG;j;Hx{I@e6W|iY1cIQz?XxT
zW^sHh?Xw@mNCiCE%Q)laBL~^txmx#qKiax$edM0Q_s6VW{S6!Utyu?!<~&ah=vO!r
zF=u6A8au1%?R-6h&Gl{n&sG?hhFj>nZDGG>y7PF=>2oOs=2GQ`n$uhIf;93)?s56N
zQK+3R{B~yK*)`&hp8V`-k+%=NTvKo+$k4R?v6AucY^^uUQQC9+?nxhDx+ANxP|$*N
z{mIi#3HNW#x$+?BQoX>Os<N=g(^2<gXT9T`vumZqtdGlHxzF4%tu`z3Z_(|-sh&~d
z>-SE!-FfZs@3_~2lHMu8c0Vjw?oTZg_Pj0TIlo|$sh0WskeWFK^+F1n?lt>+_eWMs
ztya5}T3e>IMsmmHD03#CjE$cxo(b*g+FZaS!#^iK?ewW#%*RXS+%?Xvzh%RjKQsUA
z-b2yd<!9bZb*Y^Ectgo5hcI)^Kk_}=KaYxK%yhc(?ZDSbZmlb?FE6-ud{4UpU;e9S
z?8a9$e>_+(Ur;^E%;Qp()`soje6v0>KHmRPEFqP{`$zrejFLrr&mJ!1bWqU9Id=c?
z*-2)BH>OyH2<&FE-<(j)KlOy(k80_9IiEEBN230QPiuK2;x8?4OxJa0)5~;FzwYG2
z{x4;%bjkaM?Hc?uZ$?itJGnE>VBsatDP?x+-X8aqQeL@x$=t^EjNe;LPOkW{Da7sZ
z;g8NWX2+Y7?sM>*i*%omvt^Iwy+C{M`i}Px^-}_NbUv)`-4Jjopi5yxFrTW))Mv8|
z@7J@-XuW*A<=fLu{0vd%7qd-NOs{rMvTF=y+Rw=LNc8x{itn6vp510PuT_)i4p(~5
zU_I;RrwjY%u=D67?XJ~*vUS?b*x7v(Oc?9a{XJi8c(0$Syhk+5Vt&u-%ccjcCM~;k
z>#pazNcQzF*0nC!llD#I-ji=femjJ>OV7z&Yn&p@T)+Q}iRb%ATd&_rn-<6NDS1!j
z$-K<}3U*(2$lAUC$CURgqQ&1`t$EGV3i~S7yiSd_i9b&JOrABT`TN~#Mw{<Hk1=Mg
zICJLRsm^ScJI(hW>;2&VZ?$fV|Kn$8-$%c8tDnsjo}P7*|HEJBU$bvsUHPH=!&`<j
z{eXAc2d1BWb7{_wr}Y)$3)t_~zU1&-xJPkPU4QYs*rwU>yP4Y`zWbW#bFB2x$+Mr?
zOQt$sT6>^2tt^YRQigBO^vVNMPhAx^7p%Q_#%lZHM^X%)`&s9iZ+?7w&p(zs$Lg!u
zU%q45m%B1{me+~jY!6b6f7=9HZMAGJWd4<w8h2m(e%yj`@zbWv7VD$F*WZ0%f9KA3
z|AY$3>+8DnX9SmA6uuX=Zi(>fYX!Ie{9Phe75dxpO@r~u@~l>&eN8V;JM7n+magSD
z<L=^nUYoT3Hx<QtWvy-(T6a_Ke&oKxp)Ci#H>O)n{65VhvvPLV1~HfF?8m1C^f%sG
zXK?z|M(zzuXU2x=OG<GjK1ydRXiep)-?dxe{py0^>peo3@|yHN{^?B3$W*=?>~dJi
zD#6V}XVE8ogjd)-ua(UzrNOViZ3uN=QnN~CYfaqKJ?r~o?w3y~>02_r;QOp1R_V^)
zQ$we&_qh}{$#3Eof$wE!lbV*CU;l23e{5s@gLPk9wWb?JUYa^7?s&P{*+&_kkGawU
z4(<75_QUGl`DvE^_gdDQu02_{a!2_auLozCJ_;A)cbC4}+m;ae_u=d2{o#u@^>O?%
zUFPs-dxLP%W3Ll`x_?NW>OCc(v+%{sOH&hNr&wCr^z7|g@{`G6J1ETleb~Cg{Mv>+
z^O^O<I_t&v#r=Me6QfysVda6pY1@_@o}$^Z?5FvG(y*3;%eXR*?d5o<Iq8|YMRv;a
z?bBlC3W^<!X{(-eeUT00<&5_Rx0s4~|A`fJF5$gYxbu|sorYcP<r6%g1hBJKEo_?N
zzvEKAe<ORK>#PN8cN9x17qUEyV>4&koaGZ9Qrhx;+Uwub>z&_EsZEbR5ZnA|k3ZK%
z+fbtw(%scBL_+R0*gu{pbw5LR*2+cZjDE*VYx&OcChV9mTv1=7_U`jHwRcII6wmp6
z7AwfoS})x=oy&yv_@jIKmZu&%uhzb1iLmd5YmWDnn{w_S@wBLOZ+ka6Ozmh>&!o9J
zyY))^SAP1=P{%r_T|c$nM!h9pF7B7JijT3MX@Tgv6_=eN^6#*}HJ@2ye&Ftf`A0Ol
zFBL9l)DL)8!S=)K-Kl&0H-vY{l%Lq!;1E95t6KM6+ZC_dQ@j3XyknjkU|V|F*6a3H
z_lDh#`yZw#Pk-Pda-QL{Q;q(f`F|45ZT<bY`%3tuJ<OgJ@^gBhH*v*12(NeAC;hl~
z>F0*Wm(1sQ?Y6e$G3fnqSbMg51LMOQn|JXRMsv#fy^0b8?i3gL=P~b_St<8+kI$ja
zbEN0JbzAv?Q}MoH>Z!ltO!l&Ig>n2n`V+n#Qi%7iG0%AU`c6x~!G9)Q-|T#&(5eip
zG9Fgh{>e9VIk-L-cx-d^`nmas^0~|P3b$r$wsU;?hxcp+?`N)kQUAG&t?x(86}()b
zDq|nySXtV>WN`ue8Rj!@z6$KId*?FSBKBQFxJEhi{3G9a{LZwVwD!*6-!zARM)rB%
zhqFwk9%w!we<mkUvM9eLe8zR}TQdI{_)RynbHz;R*%@^&{8Ic*j(nr2JGWGOkInAM
zsjn|DpR+b!;U0?~?;XC{jMR8fxg(FxY>m)<db#??VV?q(b5qUsH+*mvytC*#Q(edI
zUpnTSe|N`RS~|tQbV0QePr|vQ_YXhz+%fa6)9c*~^7T50E6vkp-t_YP{cvmABe(b|
z?>IeVRNWu@EPNoh@A-4}_X3wcaOF8pNL<D$wv@@^UVXTegfqXV@`q)AUik2Sz5nBE
z>P&B;Q_JgT2>)xkUXjnx`MT;;sQBWVU6+||cP*(c+<Yr{TH)6hEZ+`hPtX0xzj(s$
zvZi&*YG%1+{?41?ojJAr{}JupHQg0rXDhBhY`gL~cbV?dF!vJwle_ORMP<y~X0-XV
zwSJlRPx(h8v9BMs)i*lnSWfu7uj+wI)gs-}3o3KozxK;MFMq9P^P?sEcf9=JknL)r
z?;$I~p?U0)Z+K93PP=*O)G|pi=J|a8`KOuKd~HmfxM5=n=hMkEbzgPWSally@UC4I
zz~sqXP}Ki_>w#dwdk6h0w(C1O&eCHrj@EnWThlx_?!fd92WyuL>WI|;ew5PtUs*kS
zP80tI?uB=MzjFIAsX$Ikh4*l#$L~j19G#i2JAT@l+k81`okwf$k>7f^TlUBupS^Mq
zyP@3wh-ar~UiUw?|JA-N%WI<c3ol!v_J=vjEj##z$frnI&G`rJ$Ll9-E?KZ7ap7(D
z4f2v^o-u{H9=_M{{2pLY=JMTyVR^m6--)cZ)`#q5_MTF0UQ=UiKIi=Lx9^&pR_2$S
zGktq6+&t>{40Tq%Rr(KWXW3P3t?Sr2X{G5y<#Q#$hKe%bOwo)j%U+7ziJ9u^^lH1R
zUDF@O9W%EVR-NNzc;Zso-I(s&zE9za$@|%tyncS+@|#l=vB3G%?tK?E=O36I$#{S2
zmin1<qTeYb$Q%E5_qg0M`@}o%SaZ2_EveqkDvjIs{8##{nDRj?F8TkVGq-q-sn)Vb
z=)AnXGklw?aNJJSsb_j0+Vve{pTGWT%x2C!-rv<i7kK4e&mG)<OmK&<!9u=Q{kP+U
zc@A;jzO*^_^oR8e*Uwx!`!9Flz12BuzcZ|z;(vVh&HDWx{(U;V<9z+4T2GDn418K&
zM3~wh%O_S%_;gsI-rV@Kag#sWzgZFCQX<nC?;p(F^ZmiMi>YbT=1D|xFTd}Vta<L+
z&MRl+8pXN~9X$}|swOALKI`n8jdOOCfB0@1>Gvm`=k=qO-uLaB#2;+^5O-kxnKfq}
z;{8tTV88ch`>x&LH|zgZh!=RZR?4`t_Pk{M^hR9ni{sTj|J{DGF0B$>zw`9jWWCt)
zMI{n(JJ-(VTmS9Xt@8}+(?6&_Q<|~=+rk6q%tRj;TXY`1!xy~H(Li0?Qe?(jqiwf&
zPm9ZMUl)J6h^1hGC38l0rQ_z+Y?iNoZLAP~__puT@^#X!=5MD*X)_ju7oYfS_`u<T
z$LaZdA|5Ng6xb78zG~_Ug~XhVhi+|Z4byTj-}AeC{?cu;GdkCA`^2XB>*4N`f0kTX
zA2i9UwqWjrWd4K+Gyg8r{v0c-_}q0~M%sQ2!&=jO*Ejx9TFqMd@jt)%idbLMciZwA
Q7#J8lUHx3vIVCg!09aY1#{d8T

delta 7478
zcmZ2xz28c)Gr-TCmrII^fq{Y7)59f*fq`Ki0|UcE4mJh`hA4&RX%iKF>SgwLx;TbZ
z%y~Pva)zwy)noPVQyM2Qcp9{*oR~DhfvM4jgTo`D)w4~4`P8F!ohGGCU5j$^Iy5xo
zPqj0$x;QXKhBzn)eA~dW=!6<m)0#;FP7$fkYwG8`^6@`^_gS9p^eew@zVF<=diCma
zZ|!1BUxm!wo|5L`62jz}d*Ivwv$Xm$hk2X6oZbAXW7=Vnn8NEPBKdB85>r@Invhn`
zX#Px>-Q{TS3(I@wq8U26q%ST45tC4fU>#w*ol07HE=MPr$VKo+Xk>=1+w{b=SS?fc
z!RrH_Y2REtq*-gYEsma%JL$SXOCd8qVKvt#J+sa0&BA6at!J*(dKY+L;{mU<Z($z4
zxjtN;@GVNODU{K3HIw{Gh1a{&z6C6Px>9t~F^0pd_WY4G{vB=mRI|lK^t;&})>#w1
zcC)?6PrLn0DTIY#QXk8$)qDP^8sA<y?~{m=UYB;J#s{W?2{Y#kUSebFZb&}!=E*Yd
zP-c}}Zl5&@uV1H?g)M$sA1O8Ay3*{j1^fk}TDjIWTdGR+gs!&zXVMR!p}&al#OkAa
z86wV~x#qt#mU&HbTDDp2f(|+7OKb<eH}p1iH@u&HQ~T_y{V(4cc-A(^He?59%2sIC
z#BP4txkAdgA)jeJ=l=bd&Yb%E;c*@p59>U}2_}pY!WEo9`j?b>Mn6{wcd2jXcs#NA
z%o{=D-^K-6SNWf<a*{L4V=rJX*s`Saz~i)U%AT*8-5ICPzPZlwglM4RnK!%-dP6Qn
zACNseW#LM*bt;Vine5tr+s-%Lygm4NxasEf*=hkUu?jD99;{CLmbLj+PFeSE+kcz(
zFqIfTS$yf6okx^d1bfBC3!f)`iM*4OQ9tXF)92hfwT-`L#iYCB-VoX$E-}YeF;jTK
z*)w_B+XBvp-Fe%%-)!f(j#~!u701rV`KYrkl}%6E&wX52b?s%Hg|l+Cau{vyJ+V^G
zI$UBj*=f=;hT_J5lg=Ia`XV*KWpm4^+_g?F*$$U%9vrVYz1#eQ`GZMmer6(5w6*eF
z3|ma=RnIeMGw){LKKsW1r`OXC?vu)1iR=%`9vD2hcyG}b0a5csCRPpKKRABPvOIl>
z^<qeeM#ll+Z%i934McC;IrD9r%4=3H;pjUZNk1$;cyTP;C6&S7z3|%Ea2@xMI~_>|
z4>%Z%tNAQsBc^<P{;V}a%Vmp7Qn&O)cp9!pFwt0n!YW@Un<(n&<V!7j<QBr~DbIe6
zQSOlV9CO~lLgiI%4?=$ATI^XBa<58RE6-)^4Y>%8JD1OREq>&7rHe12Z)WX<GhW4s
z**r%SvYGQ|-3(s&<)g*^S4}ogR*6jtW16;J;dS-e1G4pk^Uh}^q#Exwp1M!*L)*;1
z#xm<!dsz4BW(pW+gr2cZ`xdk~C1=+owsjlw8LAndx4viDe{}lg+#5MNvySLh%<#6{
z!&0;G;HE3g?Tnin&Z_37rImaB(mSW{pI;&I<{O54$2obzk9vMcW7_;t<3Y5PYQnsp
zC*K*A&*r3Pt(CR7SbxUsgzJh9RSq6Ae&*}UpFglYEn3h&Q<txD9W&dEn_>$ct)!MG
zMcv5w`DsgGKC_!gl;YHHTKf_#mC{>kE!Q#F@%ET+{(Sb$)hU<w4n^jz<7;WHW~?@K
z&Qy#)>YKBCYoce*<$VWk?(_^%Rgu+x`Chc<*)!d2{z7IyzaO)io^PvX{>8lh;o46%
z#?|{Ho1VHZ<!_W1myp}Xe{_3imAQK5s<xT3{4(>m%kUoH+R?c|((dGhV<k3BKTIDu
zKA3z!^Q@50c`<XzLOx!XbLYQJt60{d`s8dj6aRz2eUU!wb;)VZnar7^J*6(_{QMMh
z=jg*~tqn70#!gzSBY5{??wrg&ZuN(rHBU<OkW$DLGU)R2+c>+C@xZl7Y+kF591aq$
zYJRjYKh6F`U|$D=r?G0R?n{*i{*Cf)+!8`Pmp|Bd)BL3hmuJp5>jv?UD;_NV*jVm7
zarUEGH?0rwH!^>kq_{|W9?LxTbq1R&72ifZV0lnx>}@uulF8!AnK(9s&EFf=GnO;g
z+jEBe=5^)q@6Yf&vXx6vw{yh~0)(q#X3EbP)2aKtwqAET+N;6gIiGQv$&Oi_lgidS
zJG5el;9Z5x=!8<^-Fqf}opCcJVa}4?s;b;MpL$;~dH!v5Z`3^7k;b9uWX>G@B}KQs
zET_=^$pn+2ONx{BX};v~JnePM=hDhaWz)B8S|aalWf8MU`@?#d%)?*rPyDhtWaj-T
zTWa}JGWeId7yV)O)IK~(V4?ZPhRa=oqTdhqD;K)j2uh@-<<Gn+d%$GQiO0qVE<c>{
z;crRN#+iTF^9A{*PH{P7!<2J}S(1;@j$y(UDY^QWbMns4f0I}lSU8<&4^xf#42JfD
zlP>-VNSHA5EZeaM-a?FF?DI}fDO6WTSX;11=EG_)t?652_J!XnRm@~7C{0_xh4ssX
zNeWu;+U3<5m>Yx7>U4gd&9;a2kEM)1`#R43y*+U)TQB!BE>`X3%KX1_!@su;yU)D&
zTJT5n!6~14=JgGt+B*E3n9R6V>MfHj<vp|c-#r%3=(dhl+lE@E$9y{;oip3~bJ8&;
z=NC`@{jv@?vHzEn0n?1cH1RJEJ+hqotxJ3x*S_qT<6*#5v4=g?EUZv<tEZJf|Ni_G
z+s7)h>Mt{`qWesidEHt&(ddgAi_}u#L*M`INYdle|5#R1_H}+e$Mdwd$NL|DOo`mX
zv4#2hvR5~}FWuR2y2?<}s-d;fAVucfT*KH)?!l4aOWW6&^9J83Xx3wuGu|vM70TZ*
z)0XQG&kv2cj5RMmn=^5%%vD|)ubleQRidf<Wc;z{y?2=n?+QHFo%XHf#CHoh<7q!~
z^x49+3+C&we&f`wXqx`vL;aT|-pg(W{0nbaY!wi!QQF{>w2h_wM%#h))t{bAJv%<N
zM9XfL?N&w6lJ)s)=k{!BoOw51<^071Qfc3ork%L5YQh)IgcURY?rPe@&NO|-O>Wk6
zXW8mf(_A$@RR8iD9696ndg6q%u<!hSw?Bvd_{_U<vBTVShVxTSUgpnNEz6k}Q@{2X
zBi|9}#-K_&zBS>G;`TG>L_hk)+n~H^;`)Sc>0LkV(!On5^7PD`{WCxR)iFIC_}~ZM
z15M-Gdrw4PW7{&*y<IJnc}=$Y6=jugYiGWVSG&KoV)gCEna7s$PP(?yK{M*;*3(S!
z2IbpDPa9u6Be%k92UGq*|AxthMjhH8epD4$*FQ<AvHGxP!nMZTA!1C2oo~7A@J{{D
zl<I$E=fOC3Kkm%a4B`*?UipXLwDRF8J$Ixswx9W5=j~MXluvR(pZr!Ozb?_STcP=V
z=InCsUx`0U3WYsyvCT+LOFr~*d*MHgGjG-(Ot6=+u)3kP`hnZmmpdL;G1>_*yl_j%
z`B(N<`(<VQgA)P&3J<vMFi(j4HjC>b<DTZpTmFhmu>FzPzJ61z*Q5G5joQIyH^d#2
zRm<dvt!$6x+&<&x-ls;Xe`inrDEL$@txSBK&+4V;@_USD=p1wJRQI+rTB5oqe(~XQ
z&1Y{fHzpS>wLg7korZdbWC_FeN5%K-S?Utgj!rR}nKdUOd2an)$y&`f-MOqf;hxL%
z%+@V2Etr4*^nv4N-W=7NxpZ~o)JE;IZ>kmFvMrcD)0g-7=YsnWPK70vPF&L7sD3sl
zYNL(lU&j1cF{b-Wc5F83Y3)-_*fXZf&6$28Mq5SJp|$5p+BL48Cwt{$qhgG!gD(Bs
zakjE?Ng4O-AQrWKYd;45tba4Xj3fNg`z2kTHHVpB?wX*~{k*WfWbF;c7tPwa_IGy1
zapkwa-~K9~ys2B$=HtYp)lWBnsq=W1Z^t`FK8U$zYS8}khuICRmtC@Qy2ZG1%S^@G
zzah6$6>}#GHP6fqF6~)$)PwyT`@BQ!mDO!V;kpz53oD-2|0I{N<raGc`}~LXR;Kxp
zw-^o`>iqKHk;9!hpY0u&Kfc`cIVjWmfp(|dq%CD0zq5bH`7wG#3Ep73|AL9>`>LSm
zEH9~`lRV)CtG7O0-FxrY^!uutlvYlVoqZ(GHgMgaj&%m*y}I71d%c|}mb{+a@NEId
z1GOX4OP(z)Ox<y1m(j;ut~>3)56<&vo^+_!wiWMPvfld^-*=@sX?9P47;M<Rq<PY7
z)wSK#>T=UV0)7VHU|C+ZU+Tb_dB^T1RD1lAc^7*kN#)+7e+zwX3QBtX;xJ&`p_v~k
z<SN@=JnLW7rHvM<zwV`N<CwPQeofc8xB9|+WKR89Y&l))*_ub63#u)8-xj{RV!WpK
zLb=cewh#5@ukXC~*)e}R@BK|HM2<Z$|9C9qmVaSt-PxL6C$Za)q)*vKEql}PF5~!K
z^TR4{buzab+{m?(+7#w^DeS=ek8c;Ol49}vrSwkm#kP!PY&+c^tbS{snYR7f>N`tW
zC+QuL-f{m?-KXF)Z{&BLxWsXkwO{+t^4|V6k8U|0h&&)SZI)R5x@Mo_4|ZG6i&$?o
zUCiTEb9Lvfj~mbS>m2V*liDfwJ%Yj0`uh_l&({pq%)hTjX4<#=d%G`P%QyRB+8xD;
z7gg(aE1TNb*!n2fC#0E&&xj98U#L<m6wmx?dDXPtCW<aU*LAE<-Ffm%n0B#e^3%*M
zkKAf36kamc?7sY3)wZd9V}1Xc=MqcQI}T0~Ockto|GBWA>4(&0=aUz8#iH+YOmoR8
zRE`n~#7mr2+WT6#V#%z)@aT@0?}O@%U%m64V4|>f->zFmMXKC7q4kGF&2@PG>+N$`
zJn`!r&6i>|jDLR3yv(d3D=Sv-RG*=kE^hC1Y4L&mA6P$Monjnvsql%srcK19iIc)!
zlr1}G=(YJn!2Ex{U7c3!%l~F-7vx#itSb7v=kd~61@dAH&qFHTO3Y!~vMl0&)xYTn
zD?a3jTdi;l+oAWtK~Xg;VQxRe^Qjj0GU^&}#_!oL9jG>7%+IusKDw3pW5AlNpX&d~
zOYU@g%;R-<@|Lz4TnCr!;Yt7adx2o7$ckcJn;n~9WT_fQH>|&Bzg*JjX-k<6&%a$o
zlH3nO=KOvb|5bFQ*^HaQ2ez_Av1lYeX47kRdg&#7j#a5Bohe!KV5L^(%rk}mrPzfp
zH-7(UAHh}JpzB<5v7K$@@13><yIUm=_{^)TUwJ?B*V=~`xtDLco_a4<dN*a=L(2m?
zp3)4gp6}h5?T<$<{d@TR!HS4a|0-hso~~edTQEoFed&W0A(G~gTh6tfvS&)46xp)=
zIm>hDXqG!s&gDhA=lqyAL{IoEXY-~mMk`+4=F30x(l@7y6!#w9sj{zW^N&9Uf3E+Z
zwCLRt&3OI#W7AdN^-Nw?!@K;%tjVXo%W@S2J*YN|kv}zej+eanrLuL7|NcGPSED&q
zZH~vs2R`?nHrLo2pT4ofLhue#!s7xPmi~8lji)|0d!ScyeOhs0^tZ?dj|%DnRy<fH
z#8fZxJi~&IzwrP41$&}HE1B6IoiTB5eSEgTyCJmeNxjh?joSKGD?QHsY585RUErbh
z*8JhU^|Md@u6+=@hw+!>xo^ds8w{pC*Wb~3@$Ec@+bu==CwsjX7J2hS>fhmQ3-9y>
zWd=Ll5@Y?epUvi?YhmG`-P;@P8gZ3bo?~{ah>kygH~RSFg)+>Cd@Ze>cxu?6*H`|+
zdceNHcx54jyZYjDY!+*O8`igMJ?8r9zv`2C-F((HpZ;^n|C~SDbHB**<kQdgi@j(4
zuD*fqp$JoPaAh3JJl&x9`ycM;pIajDy-IZ5qxv~b!G)SrzuC?S*?58bi%Ugb^QE$L
z`USUNEK)f*XL)^^)_Jjt*JfN67th2^G|~OD@wM~3mbDx2lsTC*?0&rXeiVCwY`w+e
za~d@tOivxM*KKOKoFf`E`(kLfjK}+ZEyfJJz9%n;zu&v-&3@@)n!z9cDu~U#`FGN^
z<0nJ*iGEtcu%>1Ig}Vu9?>%>MFHi6~CEH`3k*ewFy`cGB^}MqT>x?&l=YA5;v4)f9
zy>!bBf&4|M3s?E^-{+5de!}?XLW74t{ney))#u)x;<%~un8lrEYgtbo$Pv0H>vy#G
zXVMDok8@|v?F(LRCX>ka>GgrsXJ>3Vza5XP+7vf6_rpg|d*j^}OLE)4&-1+JHScC}
z#rio9BC;N^Ov?{86}$h_$WvPM)sM)Dr>EI$PZ61a;neix@|OqxJ5(+1%sjAlWmvJ}
z4?VB>B74}Q>mRKx@(r1vIK`6d$F!Mq8~h!%Oy8N~^5b8*Zt3$D&L4VaobJ+-+8Eg%
z>L*RxyPP?_+TLcW8Lv6F9D~7khdsWX>1~@!)=4b8^8LWe9lLTPE-{xpP)n;izgf93
zc!7lZO)bZB|5dtXpLx1|>N(ZSO3&!F``M3TkG}LY*2^r}@hq#}^YP(S{zq>fEX_L<
z-Vp!jV43GnX%)S>5Aw8+{0`-i{joslrBeRF$zSqz97;Pb*~1cNviZ8!n#Jad4^yIf
zyzeC3KOo&xd4Rp~xy8Yf2U^D7`<GZVT=$R?+*R{IJTZe){Cd)z+FizW!oQw>@$}SA
zi=C5tf$`2<o8}EB54aCFr`3ORN{~I3q>^_ydeM&J!ngJ+8UgX1vmZ~K)7c<fQC?HG
zYJu<J?SeB-H!GN5ockrOXomZJ$%@No<c>$Tdrq?J?bn&S?m_>7&yy~#by+E0&|dmW
zcRlMduUW0-^Sh0TIO>b_S1)*TufzIdTjG6#eHNn6y=V7Sd++Py-y)P6F?Wi6ee5NV
zKasYrmrv}I@r!Mo&C_c3oH@Uc@z{*W>9sY^%-a}#Y+rKq^xwvWWPjeTf>OtIKQdPD
zKhSJwTzr;mhvw(%1>NC^>JRQI960)eLBaag>qDB|@Av$b`0&%`7f;O0>nEoCw<xI4
z%1x~)-Vtn68rxC+lYgq@RK0F~uJ3+Jd5_ia6-|GvqHr^NS<r#hD_-(@j#u%#-|F^2
z_hGF?Zs@G%6=L@+czl+w?VIgkfAY@fhd-E>)^=U76kZ;yRg%Z^Z<7sk&040P<%i}n
z@;^vB=%`rBWq0pqZq&0Y^_9~fr01!W-?;l@SL3|gJ=ZF0>uV+@Ot(5+Dz{<J%&Eyu
zF|QO}s?_gseJhw7_UhMp#`m*ss-}L5?K5u@o!sg1OW5H4nQzQeyH2F>oU4z%s#d#W
z?`H40sZvenukf7Pef3SRe2v;Wzl1E&>wE`x|5_ydskLVHqvT0l;qxD+J&$i-^u8oj
zqil9?_vS|1J?|JEJT9G<Dv>AOdp_E+>NC5!<hiBn+DDv}>q|8@II&jtE14#TJN`=%
zT5~!j(AeXB*pZv!{+kc^J#AAy@xk@M^t5kTaz<N(nsyiEKd5^BN_(CA&2%R1C|0$E
zh##LV=kV+~y>9WuCe1~vg3YP~D{N8ibxVr451)>`Z(>zH-{I$!rHQAe`mMNn;mPx>
zzS~b-jn}iO-LxcF)z)8Y*<P-LW(qBxCPI_GO)Qa?liynQ?2Ch^yQkEx49h6lNotP^
zt9#cZdwV|jifVDMOaI8~8Qdina4_a$N{!@$b)n~K-?!--zPY_*=QnN*xi97%@&0=X
z?`1Ppy=K3`93Ow_Lp?{vgUycHx$OEET!`1LSl4ujU%kaFT=9lVO>h3ij@xW^dej?@
zz30fcu221&anI}0ZMy?)6>k!P=ZWv*+pTatTI+mF(8T8_mkUX6m)&vMD*RM<ivUxR
zWWhvMPO082UH?~iJvH3?yeTH#%z0UuBggKYJUbRdp6Bk5o0+_H@t*#A#&f6IibO;1
z80>f{>@<7(f(E6Q9UJUcKF(QlDgC3s#NuwxkcPI*nNpcEtUhd*_WJab-E21;FD*;`
zv{hzP^QDlg=$X&AYRg?NwPOv)=UNsrCI6zE+5<TojxDQY=VVR`KYHC;uC={!PSb4#
z;ln>0e?;A^toU%J>&N`RmUaqW?N96Pbhd9yf1Ppo@uGj7<-(jdPpk<@yK3TEvEa$q
zhu`HaUZ1;bG5Pe2kbVDl{45TeyK7I3#*Cn^>wDV|&1r3qIm>rGtJ3Do^D>*X9DzKo
zxqa;~W#(u-mV0o|XXk0Q)=B~MgO?WCu|NJ;b9mL1p8++FKLrwsZS>wfRH&|2doN$e
z)l#pj=KAZ2$Q+)EBCmsS4D<8?UfMc(wmsB+)e`Wb^5GvZ$A{0S2-KA9s676lu}J;l
z#;m(5%C+_gHa8o|$@Oh#(({VzVfy*J-T(5N_iUPP^&Zx%@R%MhJl8chsPf(6>V*#-
z9gnrUJqmyLN9$o_Y~+%@`E8%&y_fbL)||LX>cyj+`bnJEZ+rbn`smyJ#Mbu8{z&no
zN15NnEz$lPBz^9EsoSy%j1`w_O$wO)g{^OJXQ<cxDkPB_Wn!cB&~DGx6`qZUm`(P4
zy~&q<)%&7>t-vS#^-J%~nObH%Cq2PUD>o-&AzS<7#)qwTN;c~oE40&D?rjX{dw7Mp
z_0>(gIp^7q#<kQ7_kIa^=jixu@rQ<+{};P-h|8_WJ}`aqmLn&tt>hN|w6-$T)JQd3
zkgIKDmRb6M#kg9xW%~Aup6@oK{aDx1mMM16>WY=Zivv5CUSq6d?a>HMb4oLu<0mwE
z)dXhN;HJ$V;@+N8Ie13yu%wi5PIquhFI!zgTE2&uM5k75T>UZ6de><`jyZGu3{Cr%
zCt8%>K0BNLk?nW$GjEm({k%LSlHto#6Tan>?r48r(0}-Tm$Xr9$%9+<>u1`EURuU@
ze&)@;4=p4UzP7Zz{Ag6!t;F+U*~7ALzbqy{d^Y9Y-QROR#PUlm>()HCZ_=^q(iPkc
zmiymV+}Wqs`lRyj)id*WGcPwRuRrtVVL{BN%9%G;PkJW2!$^gf(dx{b4O&P2Ev(cY
zM$6O)JvY;CYspXc{NWdWXPwB0?J9vm)_&g#yJzm5sF`AQF8agikXt6Z>~?r%%=q=-
z;FRuyb<JLKHHJP1-@a`wICkjpN3ji49;ubx4OaaW!eSil(pIsA(<5WEoaW?ws{;G_
z#toJNi?%#|=F+t3Joom__LkTE3%1R?@X{js?|0SSg*EwCdyQ829&m70UwZ!54&^EZ
z1NTcWL`*ML?1}!lllA`WC7eHISNQ(m&D*}u|D|*x$GhGgoqkfwPIh*y?zpXWS2f-0
zUs#;zlUeQiuX;#nW-evA-gBh7b36B(Y*v+ZYd6-vbn$d%;uf5A?YOP$@}*UmzZSZB
z*srfH3|=5pej{K{tNneWFQKk0*6nh<r1Iz9e>;`CJUx@QgcaOe8~tF@#D~8-RTk>T
za1^8{l-v-n|8V+&+ut)+4$qalq~{?z>xa|rNnA~Pjr!l2_(*$O#azm>D8GJr$D=%@
zOg1|szno>+1@%(Pn6-Dv%UaB?ykvcb@!I4q%ID5+uuyilw>o?^TC|uWrEHR#$1CwO
z?SBg&<-Vv{sP7d!-Ddqh7FW~Ftvh~iI{o=nf}!7|+Tc@17#uE5Z)Bb1WtgJovE$w(
zTdikp|2N8?YYfX+l&$ivFFHwd%R}=A(|?>O<gHoqUF)5cbjNO|dZ8MYbOq1%`XAKn
zT5nxHbE)tD%>%bydBvGYeb?qQ-hAZZU-mnDx3$h(s;+(S$nN`pyY4U~oIJHC{H4{!
zLe6`w=MGfXY&JHIZhyZjqO6Mf%p1E0pLa-qaI1-4clGQW_q1s@E@?lU*K|F2`o7N1
zMc)iJZ_zZBjxe`&o_fgmK>C?C_1l=9-#dC-eDdKLD@EFv($%d}>?T(#zPq_YM@HZA
z#anartEbh?7X+@8dZ>0-JX<3<^1&gt6W^?Bw5-afhvol#(0jvqNyUv-8jodOoe^r$
zzch=V$8))Pj^fVBwYwSOd0S+zCdlt9D>hZ$qVc$(X+j6X=W99Q4>}GkyP@3Tcul(g
z+F?^&(FFaP<|%s5;*9S-@n=Y%@Thjxhh5E{xmkhgkzohjFDHM_dsy|FU0&n-GKR~k
zo!Mmvw!5ylt)p^}d5%xk<2hfJYx<ZSe7}A9Owq+2`X#+<`VO_SKKcE??APn3pY+di
v#LckPs*U?v7q;+>{^NHy+PUZcug|OyUo^=zTa1T+fq}u()z4*}Q$iB}-3~tL

diff --git a/doc/sf_and_dist/equations/jacobi3.svg b/doc/sf_and_dist/equations/jacobi3.svg
index b3c1a33fb..6364d08aa 100644
--- a/doc/sf_and_dist/equations/jacobi3.svg
+++ b/doc/sf_and_dist/equations/jacobi3.svg
@@ -1,2 +1,2 @@
 <?xml version="1.0" encoding="utf-8"?>
-<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="87.036493pt" width="104.496867pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -47.502622 104.496867 87.036493"><svg:metadata><svgmath:metrics top="87.036493312" axis="43.518246656" baseline="39.533871656" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(16.203123, -32.176606)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g><svg:g transform="translate(48.662496, -36.160981)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(80.099535, -36.160981)"><svg:g transform="translate(2.533936, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 10.816563)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(4.155996, -3.810703)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="9.327871" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(16.868162, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text></svg:g><svg:g transform="translate(48.662496, -15.529731)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(78.974408, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(0.855469, 7.309301)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 3.324926)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(70.774204, 3.324926)"><svg:g transform="translate(0.585938, -3.438398)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.736865" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(3.394687, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(7.654687, 0.000000)"><svg:g transform="translate(0.000000, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(2.837227, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(3.781582, -2.828906)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="1.065000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(8.751579, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.587617" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(16.314743, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(11.911268, 7.515352)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.978532" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(0.583008, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 20.666697)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(65.030074, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(22.978512, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 36.967491)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(66.014449, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.175777, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="87.036493pt" width="104.772258pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -47.502622 104.772258 87.036493"><svg:metadata><svgmath:metrics top="87.036493312" axis="43.518246656" baseline="39.533871656" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(16.340818, -32.176606)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g><svg:g transform="translate(48.937887, -36.160981)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(80.374926, -36.160981)"><svg:g transform="translate(2.533936, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 10.816563)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(4.155996, -3.810703)"><svg:text font-size="8.000000" text-anchor="middle" y="0.000000" x="2.000000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="9.327871" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(17.005857, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text></svg:g><svg:g transform="translate(48.937887, -15.529731)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(79.112103, -11.545356)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(0.855469, 7.309301)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 3.324926)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(71.049595, 3.324926)"><svg:g transform="translate(0.585938, -3.438398)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.736865" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(3.394687, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(7.654687, 0.000000)"><svg:g transform="translate(0.000000, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(2.837227, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(3.781582, -2.828906)"><svg:text font-size="8.520000" text-anchor="middle" y="2.828906" x="1.065000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(8.751579, 0.000000)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.587617" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(16.314743, -2.828906)"><svg:text font-size="8.529151" transform="scale(0.998927, 1)" text-anchor="middle" y="2.826931" x="1.420137" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(11.911268, 7.515352)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="1.890791" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="27.978532" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(0.583008, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 20.666697)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(65.305465, 24.651072)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.644531" font-family="Times New Roman" font-style="italic" fill="black">μ</svg:text></svg:g></svg:g><svg:g transform="translate(22.978512, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 36.967491)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">=</svg:text></svg:g><svg:g transform="translate(66.289840, 40.951866)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">ν</svg:text><svg:g transform="translate(5.326172, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.326168, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.175777, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/equations/jacobi4.mml b/doc/sf_and_dist/equations/jacobi4.mml
index f24edc072..ca8fdde17 100644
--- a/doc/sf_and_dist/equations/jacobi4.mml
+++ b/doc/sf_and_dist/equations/jacobi4.mml
@@ -16,7 +16,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -29,7 +29,7 @@
           <mi>sin</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
             </mrow>
           </mfenced>
           <mo>&#x2212;</mo>
@@ -43,18 +43,18 @@
           </msup>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>&#x2212;</mo>
               <mi>sin</mi>
               <mfenced>
                 <mrow>
-                  <mi>x</mi>
+                  <mi>u</mi>
                 </mrow>
               </mfenced>
               <mi>cos</mi>
               <mfenced>
                 <mrow>
-                  <mi>x</mi>
+                  <mi>u</mi>
                 </mrow>
               </mfenced>
             </mrow>
@@ -62,7 +62,7 @@
           <mi>cos</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
             </mrow>
           </mfenced>
         </mtd>
@@ -73,7 +73,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -86,7 +86,7 @@
           <mi>cos</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
             </mrow>
           </mfenced>
           <mo>+</mo>
@@ -100,18 +100,18 @@
           </msup>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>&#x2212;</mo>
               <mi>sin</mi>
               <mfenced>
                 <mrow>
-                  <mi>x</mi>
+                  <mi>u</mi>
                 </mrow>
               </mfenced>
               <mi>cos</mi>
               <mfenced>
                 <mrow>
-                  <mi>x</mi>
+                  <mi>u</mi>
                 </mrow>
               </mfenced>
             </mrow>
@@ -119,7 +119,7 @@
           <mi>sin</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
             </mrow>
           </mfenced>
         </mtd>
@@ -130,7 +130,7 @@
           <mi>n</mi>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
               <mo>,</mo>
               <mi>k</mi>
             </mrow>
@@ -150,13 +150,14 @@
             <mi>k</mi>
             <mn>2</mn>
           </msup>
+          <mi>sin</mi>
           <msup>
-            <mi>sin</mi>
+            <mi/>
             <mn>2</mn>
           </msup>
           <mfenced>
             <mrow>
-              <mi>x</mi>
+              <mi>u</mi>
             </mrow>
           </mfenced>
         </mtd>
@@ -166,3 +167,4 @@
 </math>
 </body>
 </html>
+
diff --git a/doc/sf_and_dist/equations/jacobi4.png b/doc/sf_and_dist/equations/jacobi4.png
index ef81cbee6155616f9bc75a07187a4ee23f4fc053..27449013a11218807e883c0bf4aac82cdde77f9c 100644
GIT binary patch
literal 13488
zcmeAS@N?(olHy`uVBq!ia0y~yVC-aIV2I{mV_;xti>cIQU|?V=cJd72;Nak>;YjIV
zU|`@Z@Q5sCU=S(+Va9uD@)ZmW43Z_T5hcO-X(i=}MX3zs<>h*rdD+Fui3O>8`9<lo
z-`PkpFeos1x;TbZ%y~Pve1@3or{nfpz0V1$ND7ED&j_5fV#R_DUGtXDiwrcJV>##H
zndSe^SU#V#d0v78t01eegrU30nXaarzy1cA=DdG%=AHEPg3q<{D({uAD)uiAFD)(I
zzCugVNQX;c;<p2e2R5&=+SXB_)tGqT(}A_CewB7^nxS~uslDsx+(sTrFGj)4Hr_Yv
zjBmSp-i0MZCx|~V7L43~;)hX6M26x`AEm>KSOhD1En-9SH4XkqIRuB!ee<55QFK*Q
z=%Jjn6B{ll%=S!)xbh)-;=}tr5-pGY7KBbL1c@sp3rUKZikO;)U5!s(B6mRc=#iO<
zhY$5^GUgPF40JKeY$(|#H1V<P6F$M0;>Fq8O8+&=<-}AvP8?J!%H@2NsiyS%$-{a>
z!JEr&l$>T2e5t7PyW>QwQc<LBT{P2arj`Hp+|`YIRWnUUY15>R9>IxMy#%hiDP2<M
z{~x{E@gNhc;7Xy1Pd|OwzqezH-va#!Z)07ex=zfi{PA8%NqO>}Q>Rp1o-ibsKiF8b
z>~V$23+5coJ%Uy%UhyA@Rw~-rQIgfLM~6d#D@RSKm%G=&rHXkwBmZ+Lx6u8}_rxcj
zc3I-QFmt+~aie+zbHn`CAFFjf<oibK5S}QeRAl^N^QyY2Updo6PBYJD(iW3y><H;N
zp?W}Q)vqc!M|q|`@restm&JN@cnFKno3-*)btOx!fJLm!HQr9{q-ybr`ws9%%qwnM
zb&hFY>BE)2cQ)$qr^y!i?tJ9$S<LjILiXL?hLaJ@nHy@(_Oq{Gi4qgs$NYim!o~w1
znj6v^)p%pxi8so={&-nF*gH3*eg5AD(^m!ic~{K3f8VmdDl<CehjC*q7f<xdzj=3A
z7s#z+*`{rf6PzHmp{nV&LPC)9_U|n<CG5)>a=CcynS@_yD@R493F$S)anFhF`w@I8
zhUa&{%AobD{1}%pr%%=77gf5nhwr;uUUPieidXYjSuO9-c*mfY)mY6EQY!SpuE0&O
zQiH{}QSIxGn>;@RXUuq_q4YcXZOX2WEn*WJm5dAu?0J$EEYELvW_~5@GOMG@Hr8(p
z>+}uY+BY6<*zK|;ci~SBF(o4@3BEg_9u-@^u1apGzWc<gWHw8U$KmbYD+MOH9jHBU
zc$L-e2^JxxJZXOleLQs7&3E(8xN<<I#M;N|%~a;)e`H@oKKinq<=){dl8+5dqfgJ6
zf7syjsi38ioI3CRXM6HFTxW@T{-B<Ffos$J-o1L^T1NHJ4Eve9%>$%=ST8HHk&oEO
zS0CJ19ejuH<EHlWISVQS((g02o4U;Wr1SrggK~Y;kvmaLYm>L6u^96RrS&#2yk~em
zU7>zHv-+|fXR}Y2wybB^b>;DL%?k(rZ|8i```XLC-^k?Kw}OJE=qvZ8dvV@2Te<(}
zpDm10S067|R^#ye;oF$oVBhf0by{J#PsghjtG3Q;;TKrWBwpQadHAJm?E`Cei(8p*
z4f~3X*BxTql{n|cg_a%CiB<Qk8{HW9&MkklwM*lM?}6R_>aBCCYU~P(HaI<4uX;@7
zoc6Yh$4`~6HxFRE#`ceYvfKLa{pCs@<_j(RDgQv^zue^p@uoe0m@Bw`+{+Zb*KoW_
zIj_lg_j9KG48M;*s$(!__4O*(DBw4+aJ$cbL*Fg?ZSS`=K~s0Le7z<s{p0%=v)UEg
zCl@!?7IW<1-u`~#gKazoqK0ftYo32J*9)H6#vsmcobj<iXIXOjYu*^9KMkuRH<)%6
zH{@@SJT&b9d)&HoP8La@6_<W|FWc@n@13OKFRi%cbCbSEH|8hT?iXEFS|PN9FSzjC
z+zWkqA8g`VIFpY*{=Mgpe{#7!r?E)|YlT6<{e!1BdO2B6`(SYV=!?I5WY#8qVQ=&o
zdX&lhhjY$Mf%Bi^_I*6?_XvwYj`EAM2Qm*x_)K^y{rU3!*S{kk2(E8m%lv)0r{KB9
zi8pkT&r19iNC@$g|G7P@$CKf7;-rG$p3V0;VxH#Z+A1FXvUTsqxhtnz=T7)-edYdt
zx$fwOi#I~v`!i`uC);((>L2$DVyt0}dGP+Nf$WQIiOyVq&NJN8PgIYc!}53Q^X%jv
z$DD{mUw$$1v%KHiu>Eg+a02fG<t(F4(}wFC9DnB|F#m50HgLOm@2}po`{_AOyPBKd
z?~ZrKZ{&4auF^77^yyj|eglE%DQjP6%Kwmm`}6&?_rDWXZFPC6uejGU&b~M4OP&Pt
z%tqhukDE`OPF>SHog=OHz~d0(&ZmE?wXgalMfNPz_z<5^pP-q)+)Lp>ViaTVb$&C2
zf5Osd;<|UnGSvvauXg<7+*I~croiFBbGQ7(tAAD}`?%L7JV?*|&lb+UWo;vO^Y`9{
z!h^pf{CE56_{%odHkKQH&3aMBtygjE#q;VI&)R?757s`YmCf;a`|7={L33wk<NU1#
zYIkiH#6JCZjW@$zz(71l=kBfl-#^&goi$<k!WjnZ5Abc=^xx~ynj0@Chh`ghDmT0@
z<YZW(6tRY>>{H9NZ*A8(UZ;3%y``Ka^*5<dzmxagcgFSVC3{>>njZHvI&fL0jrYd%
zi3_qg|M-{wUs)&ignhD#9s4xS4EJMydJfNYaoBy?I^o2E#g6r|_3^jwulMmN5A~V9
z-r;}4zTKDER9Y&}-nCNQQF?GjrJnyICBp(awV7AHe&PIcpWo-}e{1IdXEwjv&y=?0
zim&nenE#wF?(RM3@7I|hB3BwPQDEQX>+c;Ia|QIa{QP~5#ph6_v}#K>>mS#If+oWS
zD$8z2OFv0xxX$`T?1n^<vs2vn&nEp}zuRuS>67{(-8U!JFiD8LYQ~OLZ{(J*fBQbX
zI{LN94@;#V|LqK{75!HyFn#1_xy9<^{mEFb;@BY<=6C-%^VaW<KEB|eU-wT-qp<YL
zjkA;Lc2!4LUA#ZL(%MRK+V_Y5>Q^kUPV<s1FZ&*_x@gAbtd(hhcmHEG>9qb*-d=c*
zVOBu!^U`MV7fV)LWY{ju^I?Wxgy)6sM4zYD4<1D%2X_T{CS*;YzhUNu)mPSEuI>@>
zTrlIf{V{`}FMTt%+}y+R(&c`pS%JvO*Mj^3vpr+j|Hv(N-F#T9{{FT5{r;Z6Yu*R+
zGT%zc`QRgUWS&autos-E%})P1dHZzZft{6Y`A<`4&Us|l;}BGK>*J9bS(2wjIc@nT
z<Ww5Zx#hEH{^f5SKj(V-nx5T$;JN0@bx#W4NL?r^zO{|>-{Nhho%`?i$sUUczbU6M
zQ?vim4!@40e_73pIYQH>&gioAZI$Aj8O^e#d9Inx!T)jZ%Ceen2M1OkPkYMsCdmEg
zE<uBHGj4x=cg<4ld-4^rL&~Nv7&TwsVW<&Xyw|nMO*JFf`^tvAAnU#dF+Qg(B17wg
zugV|PDc`ek>u0ww?gdfLW+==m3oN;E%%PlrtrOpe`$;;ks|>at^Sp8VWo-Zd_kXu%
z3T9qw=$OM2)8Xm;zT?DHrAzkDa`}C>28;Z$&Sj|Sd}(lBaAI%Ly?<UDztWj>->qNw
zo;~dP<B+fA4EBH4@qg%8rM6Tu^6Hc|>s~i^m~=(Yx43rv+LEwiOKzBc>am)>YbLMF
z<DU^cHw1r3z5ej@P}_}JcRUhSb<7dJEk8Lsy5j|tf>P7UnU_yVuMO`h{qMVh@eBW?
z?{2QSiks|Sd;V=V{B}IVudwFP{#b^PuYP9=7#{>ZD7A0rely#A)pD8riH8cebQXyi
zup6&lzg|XhAOD@IU;mE=U1HUipSRy4Yl`3vnafvlcznbru4c+URrc|KVAICx9EaOH
z!GXP=oM!nwK1Pjy%|93wZ0T4ddExr8W!tu|e&y{a-4N<9<HGcRw=EUlY2|R4+nvZL
zUUO-_=gFM80u$dIcs1i*x%r#Je5=(Xwk&+N*y)nb31@GgyJjw-+Yg8tyg&TvL#d#p
zyURP~w3VA*DqUV3aCNz%=yAyi_i7)PFfFsZRr}+o?`ZD$awsjE|97=?&c!W~FMHQ6
z{$Cf;wC8D8HmC28Rf4>a+!HsiYE+tZey7jMQsE>2D~>p9{Ms+?k-ot7F#D(Xp{3$E
z3O^VoH+7pG{j%+s=!PB3h22G$@pZmR)z2xIxn$LS^&kD)TO$u_Qo3aN&QPLyAEQ;L
zNB4~BC-zi#{azn%wR+>tv!*w8omLUdT%N}FOZ#MUP)HwVRIbrJ^JO0;mT&FP^we_i
zD9D-l@;|%!l>9>Z-AclrmkK|c)qJ*Q@!5mLp{4O_&ifu`nd^OL?YhG4>z`-$EWgVs
zd}H<`y*cHFTDtwUYyzSMEu|bn>lfdeQ}S5h0*B8j3;hMW$KRf<UBFUtyMD6OC5H!+
zp?@P?rXAN>#=UM*LEm(Jw;%6a?^&w5noQT2yrb59&7pMB32{PFiQPpED_*@{Wpz#R
zSVB+p`<1K0r)umKc3m=i)w$5CiyPJ&e0}gi=!k6X{w2r6-ilV-*?)E73{_v&V@oc*
z`sJRxz*_Q8N6XisIjbAoL%+)Ayt>Dd|CqBmK)2%lkB*jIf)kH!Y<yW*f1mZT`+82B
zSwZGY9sGM<E?m{0u=&OJ4V$Jh<tM-0eJn5O|G&R0^xiLvh>mFg@~Q0eeg41SRr`PM
zh`1x2)V(vIdux;DMMbgW$5wb;+V9{pYxS$`t9Gd`^ULWwyJ=C;mj3w;5AN4)T_6*k
zoGtxxit;<N=+OOvSI--|?MO9P-C1CDtYg`){HgDYJEnh>ynd_Xz!tU@uUO81Hd(d5
zIQDOufY}54hfnQUe()sEdHh=AF;D1UTd67G$Ju6a$R`Q~>{x64Dq%j$mV+~HUN!Kk
zV!PeOZ>aWg(uq|EJ}YhFN((IHy|z$2X>)_vyYB^pGqscyCwn=IruhogZYVrprF4lm
zx+8zGz%uERmrpb;SY^NBmAGc!{gtmQLjNucd70Sz|HXq^n_~y=^JU~Vgl#-q9oyix
zk<oD0x^3V8_#GGfndMm?ad=LvXLov1)j7ulvn39{pDwUW+e~4)tkR~I=NqrB32_NK
z!1mFjs7iG5r0oLM-5KpNlPftg=55f_u@Zl&DtJ@&x7=F8+8-u9Z$tEC<YbpFShYVP
zZOwa@cY*R8pYNzPvR#vN5)DYIKelFB6oY=piDxso^2Lt%s3iyG$=uyg)oErJ*Kk(k
zo9M*XN6uC5lDPdwN_JJns^6Awf8MCbdzUfwas8?lKXXg#kVQ}D9_cC0D{MQ~HE~+%
zcbzDU`?i0NT-=dkOP3V=dGoYqvGzL6LYe-pjmKS{2ngPEbvc&E{2?a%`TPdYckQl?
zN6s<7Ztk5d_^mjRMZ9DFvR~HjubVRee#_N=ZaE|IJll+&AEQFH-_>}VHlyvtsfV}v
zn+=W?Sf=^ctD5SX>`D+7kAL!u<MQmUyctt(C=`dD$!9&bci$0}_Gcm9%=%2;Y<2Mk
zzdmPj+r86|>aek1pxgS=C0_C18o}&4TscwUcep<_mo9p5_%dDo%%;aK<=H(erJq$;
z>K~E%nkex&JYQw6q4(00ezTc)zFPDh{uW@;y|jAO_GatGdw$gdvwg2wy=r*XdbU@3
zfgj85+m~fFo7-DHt6TBB_G3fY#O+g)KY1+A5Bhy@#?quqAE)_s>-^VKOAOra@-*(+
z>;K9*4pwYCth0X4$a?frA%Av4)}v0pYSG)_mzkv<M54{Dg=S~!HhRvfK6>e`<JN>t
zyDu*??b`h)_xN3PhVtVX*;V&UPdx52wBKv+^;GtaU5|y2i1luC{qTOnU$5%qY?I$?
z@3gDxw)eJ1U%h=aJ7hM8d$ra&<+Q6$->nyzai8tWRNFgljJ_NGeObQy@5`?-g51>t
z*V6M#zjv}+Ym)f<mvgg~)zSUu?_SvwW+k31Qh52X_r|h1<qdN#t0lQ{&Q_n2yx@7M
zZs^?OD!Zx^XC>Xq-Y6rTF@4H01FjzyjraO)Ne55stmo*N{ry;)UTevmbszf$cFb*i
z`6KJ?{D=s-JCDxnkN&@;Ehgnp?%u<^y%$?&T%A>a`N-$F25H~2n6I8>{Nbi3G{ePf
zhS#f`2WJbt+pm&ytmjwYhkG4N-~T<CINePmIj7Tb!=BTVou#HTeOI}#JLq!F)}|?w
zc{Xfav!BDKIQf2J==;wr&xi;!g!{kRePfNU!LzI8N6)WS;eU7cP>HSm=_OARb>#~t
zn?0S&yJwQny0!fKw)z}ow(qt5caAep^k47nWHxbcwI45=ILkl!R!lu|=I_SRsYeRs
zgstY!`yRKfExJ*6(wit3nZF<B-c>ylu4-mG`~9;S+`pP<iuC!v%CT(A@A3T_p4YHv
z9hZ#Ip65qYx;)miFZ-_l>PK_y(}OMBUjDe(%Jle$y^vY7S%KxQs@XByIxO^9`TQ4{
ze=`fb5@@EX@i>k}I+vT{zEE`bOT+%KV`sJ<Raqy>#j%?=O)tub^QPqW)+1$2>Hc#|
z%UpumPbkKyrj>4VUHN&+q<d3mXuYkjuR9!~mV9c)vxMnB-eqFfoBkxMn)17`jJ4(N
z1<CTrki5!gOZAuWo&MdDlJn6fb8_ZV<Nk@Cch}6DAKZA6wI#bpR@p>l$@H&%+3_ZK
zr7QeGmp>C+w|LqGsbk?^`j7Ys#_NRc`Ohsd(Q!uKk6AK*%@4l%l^9yPbIr`ve#TZ;
z^bVEIFezCy%Qa}{rMFyfm|~W(&fB%q;Gp>H@5jp6&#yVZzg@C#<rMwvMl%_oa|^!g
z;9MA<-N&Y?v`KW^jOw*)&C5DWj<&31%YMJ}KyRH`_|@p*FZYFhh!-qhwJ-AU+BrT-
zXBx!Hb4oY9G-v%6a@GD>xSUwplh1$e7(MF$8F@WvI%DmMRmZQs-f8l3Yrxf=yc4fA
zHQ3yC)(-u<@=m1|%TkTwO&9K6o{;`CiebNs;U~64AxR?>m6%t*{X*x@x?g#6LSmx(
zF%_ef6B87jwN6zXFKy$IG)jrsG10IS#5ggbtH%>8*%p%GqvQ;dT>={T0_zZ!oD9;}
z#<TLo3>T18iihhl6(gNZ0u$xxI0H9+4C(UN|D)AZ(&&%A0%)|%v*Sd-1Hm`zT9O{!
z6sVBhz5GG2;K{E=i+Ci(I8%I-4l8kn*2?Ty&Jwt``R<*o%sY53jAsX?{D^k~nR@ES
z&KU>l44#;-`ZfDj>BRITaqd!m*Jnm45fTFXE3BQ{Tsd83eU`1-pLE^PErVsx>Q(Zh
z!uf4H+`>{RYKltDf6n|bT6QtQrK<bHHl<C`O}`lgPp0{~I=M^}n<!WLLq25R9T9%P
zmugDRu1^#MU&i!*pSz)&<I<xnHKo5^vkzZ#cKIeWu~D^Sd63Jsvxn>D_fJl0Z0ax(
zoXA-DBmVCDc#k6OReQTnEK>@)VihHD{a59Ww@OO3lkc3e%INao7PMsFeSPbl=WF%Z
zd05{ac=xjJvGM~O!N^@_enzAyD*a~K{Y2CAyx7Fet|=RhQdcMZko=X+G@V(UVWoI%
zr-wd6=-e5P>=<^>ee?Fx^DQL;6U`2!Is}&IcAPkMU~9zwQ=<9I|Ai*<c6sieA~4Z(
z<80phr<HHqKESET<hb$eUzs(sqCA2xHI%{`_Jaob(isoCq<mL7UKG1f{lMG<ZoCz_
z_Z57O8mJuI%lkoSLyYs&%)rV9=7z~!Jhz!EW*%C%&t_4FjXd+6xy}2{8*aZUc+WA1
zFJ#${^<8&g-m9srUoP`HwKid<(jk3D8_p69g*6FHcg(mQY<2i;__k;&<gk7)*x=c8
z+sN*m$fbML%-Q0B%a$ETKA^?gX3u1?m~Cy3{DX)G7uo*3_}_lF^v(`G``L+Vy=SG2
z^0_}V=QO;0#x2LvczA=h+-F|%ogF6r4DVJS_vaVaDf26Q|KRN^PX}p%;{OX2TNnPk
zBQ}dspJ8!V$71admK!eB=(uM;@O_Z)dgS8e(;G{gq8;DvWqG<wY`5R`3m>K)FiCh_
zxy2~8gfnN==kILm7KArc7kw}nw%Bnb^E=Z!=6TG1K9jCAyw!Zb^zG;0iu7G8PFUPx
zu4g*@nI~LeGQ+i^%<s$z8M6PreXc3>DR})P_myaZkpb&&>+16d&Rfn{<@D@(dDen$
z1p*&zFDyDyk;g1IqyMSJLG~YRuE&hUb|^N+1yt)B=`+VXh+KT4f{)Rzk7e<Z*)Ls|
zNE<L^yqsIobvZiu*S}B$&bQivnfy8JXQl3y*DtSn{(4E8mBg{ToHy7ioI>yOy~t*G
z8~U{~O7aw=(k7M<n%g#5$OSXH{4neZcgbUDWAt9}YJTgI=@b4PK2YB<f5WcZLO*zS
zFwUO#jm<3h>S6DR^Oo<l-e7rw<?`fvOI8Ilmmkzy7ta{M^@DkbOX&Q*qnnk(;%yB#
zUtAyhHK1I&%Qyb_%2%H^7Wg)<ZO9M(da+@jikU}$=w^Yg7n3*sZulJeX3m;be~Z7)
z*LO+bxweo!sZ_J^^KOa79gizR=f3WqZrs2f^7Tl|4))~B|Gb%_gxA#WS+i>Xlr;)h
zKbo_a9SzYu&3K<le#NVm@9v4;VE+*t`n@zte)-lTw@w=#5R-7e6CJw0q@HOHv(4I7
zTg5)?<zLSqvuf3T)-PubS8v$PbW6kMRcvTzJok&$Rlj^2;tkx2s&(cboVTCvpG{{i
zGw+`@oPT&<G}RvVN~jL~dvgE5;|JERs)}&3{Kfd!;GoCcu*R+Z*B2L_d)dyA&Ukv&
ztK%ChmND#K`RYN#H}n4L%p8aRo}u51w#yxeJD?C6dq4ATgRNnjv4hJu7B|NIOzx{*
zaXa4G&R82#I<>_}_vzQd<*Ux|ym-x2zv@*n<684&xi_6d*Y_4ra654Gz}*A8X57o=
zF_4&@mdC!Q-*k^xf=Pk3*@ioUSJjuznlbCZ!d+FZS_MUC-j=?)!2SHd-*0UHKAFr)
zy7Qs5N3pc~=ilki6ZZ-ge#m3Fyt&~Xw*_l*)PF{+=}NZ!zr7wv#k}YAVcDm6K{z?+
zo#?^ejW>AmLmZ@;Vr2Kov-NP^d;e`$*6a&meGL0p)Q;WJJGR86^WyrxeSvaMbt3Lg
zalWIw=dIlHw`HFC=RGAZuL(ZIQuck<O}m3{^KYDS<}A4<(HxL))@W*`NI}p4^$dDP
zSeP58HU``NU9tb$k&we&J_Y}OGcHebI``J`j`Z&R%EFgqn_hkweIa|{w?%IEjQ{)m
z>=nbzFBjBWZP@?&rrrl*iP<-|@t^u4`hj6z+LPR3t#xuoXFNTBv7BMsw~Ft68pjLX
zdvlfWzj$qx`*+6wg?{!LitDoX>@DYf^{DYct@s1h|MwYZFa66?^JL4k8&MC+X9ONC
zJg~p9dGDF`OrnlI?t5HV!k}FlH)U4seoeD!^QAt=H*!wlU(NPPE$2eLNQKn=w1i9R
znP#*7yLV_=S9H=Gwgj=Oyc>77R~jg8R&H|J?CbFU`Ifm|FJ$<c^jUdd#w^I}x_{Rr
zA%y$%W8O-$3t9_ux&L&$KDP0(hDd~tSecaB?M|t8TQ|1dZkg5dG&V;~?EGQ28w$Tg
z)hyk<q}}_l&Xc1!D)zo)a?Ru9^KV#gt<-$z|K-Q)s&o8*@}F(lx`D5fRqf`pU$S~1
zJ~StPS-SDyYqvdz+4H_nIN)%1t-Dj?<#}I&KYbBV3w3`#x4}61e!1Laju-Zf>lxQF
z-%?3P`%pKd{jQ?eHrZvbELbQ1lV;C*o*0zBy2UE!fn<Gt@7Yt^c>k0f*us4A#-<tD
z*VZN#%Dydp`||za2FoiVGxQeB@|^SLpZk$VFPYXfa$4R$a%bJ)D>=PMU#{A$`>$5h
zefe&#d%Zn#MO#*y+JUW{e~s^@&HM7{OV8ESOy0kKC)Dp(P?SI1IPu**^9A|uw>WYp
z?mHk6=IUW1H`&FSZHrfy-X&L_2N83)lP7gN;;wg0)9+P(^Nu}Wws*X9SDeN1bGOcD
ze@sabPFnq$^WSP4{_EnC;$%OD1s!j)P<t3MMPcsj#^*vWL=XPI&1qHPV1MOwUBiC)
zhwuBDw5`^ripZ<Y_3=M>T<ZuMZ$kR=+)(#h?#qu{Ke9jdhmYrirBZ57BKxN&z7FnA
zG+wsnmb}^w4b5pz2h<OoJy<QCqgGzJu=3nSpI5mlogb>%>gpDoO`hSJvw(TsA(e+2
z0lQnQ(jG_zS6Wr%xAkiFtNzG+SXleyz2M=vU43SIRZm{3F<<Wg>3av`*#lP=GMThj
zzWN${$2L&mz?!>qJoj!VJw82`vu^R0<*GYeeZFec-`72*zAtaWhunD!%_dg}{4jEp
zep~qU^Y_?4e?Lqyn%mA9qsUx;YQMkkYFi)f#SYK87z8t)vhE5CeSWiRbrx@|sF^Us
z<?^_<|J$pbtB%~?{p-EIN;1obu2pr<GRu!Gt3ThK`Mi^NgWGknXyz5?-7LM9r$|@3
zq^N9buyl4g)_H<Y>5|T~w+uN7I%3*E!R34ntNw}ZS=Vm*#=`E){kVVCoMsz%Snml;
zeBHFenyGiAq?eFe!u@}NGnQ|^D=y6;@Bbk_eeY`7`j6f}BzCI#CclnxUBD$R@b2UP
z%v>|xyMMNa{p~oRHRD%Sj>A1}VG+4=*2{N3u2^GZ&Gf$egrr0;$HXn^nk)V458iUR
zA{X>~+j`$`hp$`~+;;d{b=K7I(C0~$vaHqDinxk?7T@;r>tFMG>(Y}pPtDLjef-9;
z<If^ueVD6O_Sb!#vY6eBo9DD4mvsE3eYeg3-PSv(d+%QU(KO+|4bxqp<oP@mR(ff@
zq*mJCpvbD*NwJUL?O5@?<3!dBuD61|ant8c|DIud*C2=Av9|kIXauvhbw>ruhefO0
zj*Hhk-`{<l`S-J>yeob(mL1nxIHNC^^$hF3Zqu%XUw`Dk-9KM+;xn5cd7lDjRIM{M
zyBx(^;p(C%KJl#U6AhoBzf1d86djdGP>o;G^L%OYhg-Vu{JtKa&$nPzamd&C2iznk
z-{zg6q%`%$_7I_cOBZv^ShOn8{pQub{vlUYjs;z+I?uZA^!IfvRVE$vJ!hBAO5FUQ
z=EK_mYFGV58$UeZ-n2TI`P&Yg%O@pQ{hGQeuXm;V{$r=U1#~X*e|!7DvKtMiYz{8F
zl5@F)er=PVbff3hHUZv0tJQzJl~BH#aoz4mee>E-mo3p7{#B@N+h<~VBQ!SLQpwRm
z>v&N}G;go(hx@1MC*LaR{r1l3LZIAzlLzk)n22BMcFl_ZV)SLvE}ve*(k%hSI(}!W
zkEl%hc>g9Rr^%=L%WfRHy7$#J4n0l&g=xwiVLvAKSx7XP_N;h3^}Ew{1_lvD&{}{u
zUA`x+C;VY7auxkBVU=Cm%k1io6JDi1`lW8Rm;N}({&wTn-ko;8XRTS~p7d&l;fyCA
zw2s+$HEuUpwlCV_OYFhhzh8Shd~SIxuGE>{)P9rSA$0zyKleI3gI@2vV%Xi1|MG1j
z!`00lS2r*gq+Z&ey7Kj2za65dr-pd1R9s~s`ut%;Y;E`1uFsAsbEjOn)}C<avUwh>
zsnF{Ao|-&cR0JmeWeoYMx8_bi^K1_}_mx)~cm4V%;IsGVs(#7pL^p=_E3+=;J=43P
z@U?Nj|M&aM&i;1Rw)f)WzufO#(OY(-N=wPe$E9lJE1l54>}f6+dS3ktinm<0`jxuf
zzPBB{-TEt|D~}3neaZi-;P-{kTl+gqf;M}+;-1sbsiiD*=vnu#TS^u2M_>I2_L=*~
zqp5zwp8BP$ij~v^MGI11c)R@b+gh?!ZrhIX$_GpB&6ZZjxO`&>xLUr!%k$KmtQ#ho
zUB~}gFSGx{_#?n&mCao<rJ}x$oasRg2L0NJK6*(Zk3YI<3ch^Pqp_0dKpCSrZ|L8k
z(Cnj6Cmn8HRkdbSALp{&M;|%mG+4*Gl!;8_Q`)4vZAaPq-<GVa+nbXU&5x`(aqq+T
z#Joivvu-}R>DTWQF3&j2^R01tRr0FIAC)#SsqL)mD82S^Qq6lObDv#xs{NbJt-0^5
z)pzLII+cZ7(bs>T+kcv6xuO!g+6u180;L=DIP+E~e!ajGZ0Mr3_oLFLnKwR4JUuYa
z&f6(8J-K_s11)v=66xf>W-i$|3cP}{o%asaFLqR0oA3YOhyU?wl8ZmBd#yG@agm+G
z%$)w?za9(Buhmyo%1(CjPEo36PixxU%<?>^)1yA8OrY0Sc14=bidTPc=qP7h-Z^El
z;nn-O!urPp1UtQ7eJnb1_t3X{;?dRzObwS?|Glo@Q=C=be(lP?xR3dtO_uHR&hD09
z@oKrA%bp&|>^*E-Cf%qEKKDdiT}r<8PF72<*e~AKA;%M@$$dWa#bBLz_bhHt_C)53
ztyfGwTg%S2yS72^(3$uD4lUcicy5{Yx5oY@Rf(DItJVgF`9yVaKC+RKHn3*h^6|#2
znn!_LGhEMq(b(JiabeVV`Ky=tZ`k!*IL{Zsyhm!Xn%?1WHYU7(Y#KZje<%Oe)ML%#
zxnr)HxN%Ze@rmafl($F+?wwI)$mwpDz+J|>sgWzW%{n>w*Y)JQw}x9^25#IH^q?-`
zsm$e!r(f%$dhT%q*Vi@h7I_Efei3|YsTsaA{^+&HvZHCG<qxkV+-MMr+<W$bPUWnG
zZ1%3mRcl*$9cpdlSpU6D74;F=p{jWIyFpu>wV6g}#qT*xJl-GnZ{DphdEr+=x?|>t
z7$NTK!ncJ@L~m<vl;3t@SJZ>_>Kq@7^Pe~I9*bGj`bX`C&htqvHMMX5J{0qDz1)`d
z`9T!-w;NWEWA3P!FWh@yeoy?{mvVhyw_Y|7tyK02z0SXR!7uLD<rj1QN}oUM;S&%q
z6}(#eTD<u8AMcNRTYThm;p*of<L-z^zTPg+RIU0WzVSd#<-Ihk=W?ME-)A?iy>>p@
zq^PuM)vMKvYqhUQ$_HGX&s3Fu{(wiQtoQ}%q?n&|p>rQ^xw^6S1N&9;xSdyawO>}x
z$T9Zi5R4Qw{>)?E{N<3!-FB0*4GTI<j!S*sZ+hd&7K20PdwGsZ9AsYgtFmc+>IT;R
z+YUTl^(*a+t&#n^Ufy}%SH5C5wAWAKjycY@#VhAPWmIUoMQ-7$(E9k}k6v{0syJ^w
zz&m-T)0={=k3+r&%-=X~$*NkW@7r!L{9LuF?)4V68wsD5u+8o*@_3!Hz$^56&&76z
z{YP#+&6^SXM|ujUo+#Hh+t~@};b%*>`}y%3_TGBUpr6bx-&PSFn%;FH!{^59H5VTw
z7OrpQWb0?$l56Na_jz)mqEbK8=FrmF5_@g0KE7}{>T-eFr^`~=muojDJI%W|Yqr_+
zgK5IviOly>5^8kz|39Q-GQIn#t-xl6SppZz4zcuRa#qf4+Pe6n;jc|Ie*QSN>Q_pD
zd&2z%+}He<?T$Vo;Iya7aHl|iqSmSpBDc<mewCH?jz4y8+3f4>wPM%hU*EoX=<6?u
z$MUO9dzlxR?OlBQbGW7IPUVK(T|JMhxGZW`&$B2$W_EhYk)BWW4-fMB)l66F6FGP#
zerun;MsVHvg;kqF*Uoh5yqxvAG<e(1gH2x&Huq?X6h7fIt2nRp@XTU19e3^=wxAC)
zqa`N)VwwIVId8dHNOk|xYRiNBW-uKJPhk4Dr%JQDEnjPiVWsn(*)6eWT%Rpx-ZmlT
z_2M-Dy`|=}T6(Q4+hXNrhfV(*;Cg1wdtIO068jG}+dfp-A9UL&wEU*@Wlr(Zc^40T
zN(lOw!gb?%%gWGo%BjW)%+nXEf5=g6TG1c4ojF@|hiOE$zsGLQv^4=2JU89&6g54!
z)!SzG$`Ap;gKX1hu9~%3a^7t2x>c+0Uwv))-D3K&lE&w&vYI2V>tqQ`<lXr4{m)s+
zhd*k5<C_up=k~8Z;@sgY*N9HIb~NYN_k-uSwXe!`SM2gmYC2mPl`FL8#G$KB?FrJ%
z_Uq2?Z_jL#^*0VXJ1cLWv&*i8*M;J%@2;HSJtOSKvAfnGrA24f>TgrKr0~{OwZ3=b
z*GJDoN`vGc@*VRF-?5Bs?;IZ`k3Hfa_Dy?Xu$SrchAuYt&QuK^rAvI1XJoIfU-Bb9
zw7GOmo7<&XE|Qmp5?FcpHbq}iRMO7QnY)^A|7phgE3*R2`=>K2ZJPA!mjhp2_>ncO
zk7kQJude2w_<Z}z7RjGilBVz;QZY)I5ic<D>jvkuZfD=`Njb5>05Oc1y7#dacxX}Q
z4$43xc;HdXNNu7bNH&Pzn50gFz(l#AS<<JCQZ%?gW0Q%DP4QDowaPZV5pq4YwXY*a
zS?Rjh*Q;|=+dH<1Pdx0J($n!qvCKHWtyKi7d{rIeoYq*EV1qw-{q>3JO=gVqdh^y~
zGsv{YYJ5>COZgVbJ0-8pNWprVvU3|NPhG%+_yb<8a$*`v$_<4V6-$&pF_k^MXzxA!
z@{tm2hP|PtyYj0<3OLIYFEW*Hh;RE9IAzNuMd!9l&Y@R-xC9pVbWT)D3ST=-w9e<(
z<&7oj={!jfUHx9EU7vhx{l(MVoZ=nRc{6{0eOzFi5|N^yboZ~+?Oz*|$}T6b`xy3X
zmfOar6#EB@sxF<X%sKI^;P7HUHASWDjuW9bLYu3_W_5Jr@V^Pl_+fJ?(%EI*fls^r
zo2J_-6?NP{KS$A7%Vo*h4jE;omETvN_wP8taQ-&Wo4j|s{^T*;nf3aqLtpO3Y%gxR
zq`Uh2C7I^Tdvwp&<=pXiQRhTYcb%A6r(W5{<}laCDRep0MO{~Z@ktFGb2v)EuWsh%
zoX>BwKm2EQ&92`2ZKjM8+Dd0n&z;Z1tsXPKUbRfWeEQEhb6r-vD!%dcz=R9elz;U0
zyk7b0Y^9o^oCSZyngu*kek^`|yK;P7rXBiJziU<9gzT0&;XBL+l$9=R>)4ZeLU8Ab
z*=@|l8{H<0yFAH1@S!b1fU%8nKZC!D<*HYw4+I~$$~$8@54T`QY0s*E%o;bp?)>Sn
zN?het^b85M8qPfvg#6uom<wtgPG^d(U1c2l^@2^heBv#3hVAYTowrWq&iI}jUh}LZ
zHA5#qpRt^AJ4@-*g+3=*J#(0BR<7FrM0jKI&)1nh4({NZv0zp4>kq|t8>V*TM6Ggh
zT{5*pMn!3P=Lt5?-f$PTG_%LtqNny<nB6pWalGKl)%{_N{VI3O-|hM>ZOCR6;<8O(
zVt2z)uX(p`Wy-&QSt34BP{~N@hVF+Vr3+HR*SL;OJ>ZbATj|k>3Cu#`OaBCYzcwSU
zJ~v_ijB3>lG6v3}&n?!PfAA}~_~)I2YC*J@RPBc9q~~l~o;fIo{@pm?(2k$6^$!xR
zM{eVo^S|d&=+*hIPb43xJecTo$?L$>1KKnCe#9SGs#L^Yuy|G7i{0t&t6ptZ_0o6#
zIdOVI2-gmQi=3CAGM5}l<1Vb%W;o6CUu<HU!{!4&`5#2A`71AVAwKNtdfOV-4T8%w
zf5`pdsj%C{9_O-)shYum<tvrtrAMx5#4*h~dQJBl<1v?OAxcIpH!fW6u461K`!04M
z?trA`nYFqXTtn~kWr#XRC-|A{Tk&eXk`bSUqf4HDm$q}~f>od8)+EMpz2T7Q&20-z
z&@9jAe8XGAc;=wgGlvI(-^&;N7Jg8>Ch*whjIOoC8U-b1-bOw+STQ3;{`~f&xy!{1
z43}x`7Pw*a?0d@h-7yPavKE%I{gYk1mDMd-tzmsa)#Jva%ck1$erLGc`0=x~yk@1f
z$n6c+_##+$NJ_ss&ti5;@z2r&>t-z2q4<H<;L6=?Ecd?r+qn0#8Dm_@t%nEJ9@u)|
zxkT`*>B;-Pf3j#(-NF0yM_tE7_o^9FlfN9EbFaLvzTfpH=hv3qNtcc%l-e%r_#<2q
z8){$JX2ibZ(98J@+6>W&mrnSsS~@e&!T*6`R&w<NnVe-GJtx%ZCopWtcbX9s$hv3k
zs`uR<<vFKrM~B+`e314`S2j=!;@QV`j)Qa6FXn9>byGV`g09+k`6wS|;u4JH{Ndhr
zPe1hPl9>npTDIJETb=$Y^uXp-zxK|aptYgtR^QuSpKf#A;Iue?`{`t*BEKi=R(;<+
ze>T&t#p@g^BqVs=ELmmW<>Bw6aEEVm+baI%zvXT^{;L`6na(qwK7Qy8Tg{SH`Nv))
z%GVjTZ!s2WaAQ!~B(_YCQ_>|kq42>pgNBYR?7tEwo%ZnAdg<t2H~B2d|7$M_Fob-q
z61;gh{;-?rt$OaQi&n9iv99~xRxPlhecAe@HBa}S7M&Ew;k)5p$If(~q>IP4A9y13
zciGyhvGbg7*fY8;;WfJ<r>?X*$@oQJ<(AF&H{Sf$thA|n)xH)^uUsa3&)0^6Zxz>u
zan^V6zVm)Mqs+vtMoK93t7-gk>7Gb^Mg^tVhO-+#YW8(_9+~OYCZsgWGp19w!B&1p
zZqMAGLgwpli$s5jle7p3HH~2C`|{iS_xo^_WQz~;R_$YdV0HCw!}XA_m!}wfO=K`D
z{vmVwW2LVw57R2?2v4)0ohLrcu&oGRb1tuAx~t2!gI~56dreGhV`bLcE53Ex(p5iO
z<he}P>JEw3_n&qb2)r8a`a~ng?SE5;4TsE{Rr0L&>U=q(R@+zp|IZk#{Jd#tW4vkQ
z-HrO&<b<ysop-}xs)~)<WAAMT*Y&Irm{{6qy7FGUfalZYiB{)+IAu@$e^0XJ#lr*A
z6Qj5~wmrDMX~_p(Gv}2jYuu81mM@5OnV^4EWyy2f-dzGSnd*XFW+|RKzGUNH1KGE8
zl|FTJ<ftpHbzNe=Z2MUWm$r}&kJgSHEhYAA8+Y&E%1$ocSUUOFtt#CWuT&36&8SM}
zPFSUHHC@`C*|(O_x=-+i&htWs>l`_65+~^_^t#(_tg@gfOS|hj^RIU|lHM#{*z)L1
zvhV}WP}$d8+-B@8vp8`6%l#$29)CAx=8DwW=1AS0XJy9vv_b1ZVyG>5bV2;_(B#Y)
z&-Q!17Oix2*~NH$^(&UpxvN$!U;T<9=VQI>nl;ghvnLy+tl-|B@LJlM+4vFj_SGqF
z3C34nZ#Y=2EWWR(=|<qa)vI2WB*f+z?o{2T7MbUg?EIW%d*ThN(>e0lWd}lH{4+n@
z^jCd-Sn^V!<JW0F)EJaDS(;6K%VMLaB>npr%MD8%S%cFZ9NEd!Y?7I`UOs&z#A2o5
znnq7Y;o6N^3zpl8S6oatyLi)3*>%Z1<FB>fpJ{~{ulhJ+%ErzP6TyjRg_>M>*DMG&
zb6)Z4`KqdLrrK4v+Ln}te&q=LyXM9gBNL5T5C1MwR4BW5!*!LFSLpR)E#1n=_pTlK
z6{-@@d;H8*_TO=HW70(58iWdG?cmzc|H_W>YEV^%+I^KqHnYAbr<SPw$meCebT%gZ
zu-HXb>!d$nXFk31yq_%Mzc{7V!r4lz;s3AytB;<ujpEw<!DR#E-kq!5ex1}xC=+1o
zDQq|^V8?K|GO5=hGqA$)f%yZAH#W<SH+*ebZ@Bfc_Pc!R9LCqOf-CcxFL3;qef)C&
zyGl!r+dGUk70(3C2>G00TbTYszU91=HM6(b1GW>}w>-0(wcCKx-bJ+0i_LiBKfc|E
zA7)ItT_t2DW_^6k)c5{TY&&!c;x)f<n`y6eES?&{p3o|jZv6dceofAcuBoM^Il>QQ
zC5*FM4V%LnQ^Q+SH_kj(o1!6oWd7TRuZ^=qN+-?kpT`liy3DPoQtT$Huw5Qk2J;49
zv*+z<SxTGCwwYaU553RvB0H)5eeA<9(ZD^~%*$84dhQo3xcO%uYs{im-<OCvrFbVq
zhT5tx$Zd`Enj>e<{bl7F^?B|8pF~AU{xerlYBu0Bo3yO{__z0at{wPk!FJoYpwQtq
zXU57^;VfJ38gkFSeD}+)eHGS;zvo6JAG);sz}~FqN{UL-3AM|GqMy%hTI-+J)GJ=k
z_&z}__CLd-;tO>Ld}=0(?LGWuK7(EG)!3vjn;ZHYSBHKTzrUwkF6{f(v{y=>#L_s5
zGVbU)zYMtM-R|<lFJafJc>yjm(;1epcy*@A_PJcTXqn)tS*w2Ku6%TM!orXbt#?m1
z+}$!~Zi$_P%df<A^R)|BZRYMt7AWAq)^4w#`p@W!%g*)scZF}9F+cT`H-5|P$RxJF
z&XrrYosn>9W0g3bwEKs+CL7~|Rlyrf+b?r*zRwo>%^01|v*?e;@2^YuNq@=kN&ONh
z_wd)jJ#3+?_LwlAW0ecInxm_9n2A&Hrud9SWl0~ExWkRNmlfZMIc#$5$_3%julF{k
z>K(Q*xgmR9$tWmPK4-#_OP@Dr8bpTfpFjWSi3y6lbx+RTzQI(Yd?sssQ0V-b>m{{?
zkG$I*;S;+2>5F>h2ce<9w^z(wcqGFB+?L;^sKm}Be&mEb<J_(97QZ)6(UATpzvfle
W`DqIU&NDDDFnGH9xvX<aXaWG+y1$A5

literal 13257
zcmeAS@N?(olHy`uVBq!ia0y~yU~Fe#V2I{mV_;yIG1YS(0|Ns~v6E*A2L}g74M$1`
z0|NtRfk$L91A|Zr2s7SGldoW4V2~_vjVKAuPb(=;EJ|f4FE7{2%*!rLPAo{(%P&fw
z{mw>;fkA=6)5S5QV$R#S<ugKEFSXxqVicLMAVok}i>X^sz|ocUa)<V=>@Wf4brVH}
zYo5)yCR!|3e2!7Xko}BhcUR?EONOt1150PjGk*T8I-SjC|MQ*acP{rY<qM6Cy{o&*
zt4oBN*(Jp|p*B=DKFPwiac$%B(61Laspz?OvGVvzSutt`O<`6tlDNSt5tC#g%@odD
z+wj}v$vPtyeb+8lKFwl}jR6j!^I4WnRa_CbYS*?^eXM2-t6ZPtr*fFPcCm7S6c{}G
zZq!m(_{BYRK9e20n6C2<%^;lskD1P0B8(wl`(Nzu*uu7td0zewk)<9N4OUnb3rvht
z3W|Mbv8&_6I;Envj+ogWYBzMOi8*OvV%BjYRjDXJ^3Y2arQ4zo``31C(Kfy3<>>NH
zQ^~#S1h3MjD85g78!xW1Qg@DsbxnEwY5Arafr)uaMbkUhgtu)76P~#B^O9UOrDT^S
zft(AJE?qg^<@#xfyo%E5v>)5%c5Knj=kjjv$k9?d{oM1muZx-guds_<!V_&b@RjAO
zK4#p<nD=?ds{>yzI=eg(5S+-heCa_&rL&D^8+g5WmP=Xi?%2zaU(Rs6`^1N!N9z>c
zF@_yH_57=ki=D!sb*qexYvfsF{1a0z3q%OrV2Ri}#lhtXN5bNowcA6!`acMKkR%wn
zY|4()tb#8Y@37b`UA6z|WB1VcY;2t;5;=R`@jXxxlnlE!MT|ZD#B>JT(64iA{;YVl
z{6M)<k)N#F@>QZg8I>DXYm3%7)p#><y_wSbjORheFRx(de+^*{mxcbUXYyg6CHio?
z<Oe2$74tsZuvHlG?^@oldsEGOKACAxe>*(b7j$a-ywgi_JO3SLR2P3)&f3GdJ^z7G
zgh+)@#5Rxr%bDEOcWh^fW4e~X^0mfpL+!*mcP9Rp++9JPF>*iTBm(+bKkFyxT~Orq
z&3?e0Fqdm-;=~;0w&E{rxek@j7TbPs+{k<Oums~7wy3MgyS}r`JMDP+<n5C?c<xsx
z88^A^wcE{5&2rzGX+FbZsa^A4t@OFhRL8h$y1+5d1HQa-`n4ORy*}LMGWL_0_8~X;
zy?(b@!oM<RJH0@KJ>oM={_l0-+{;q2a31$_xtv`yy5Fs;dC}GJ-{*nsgY5ofiwi1l
z#T7Fj=kRX%_&--@U%6+&YpFl^>>;WbWVmWrw`eHl`WlqpKT@^ozukd)!%n-$2Y7pq
zrOohGt$F=yZcOt2dUg|c=J~2qqn-aX@HrGaG#pL3A0;sPPNNo+V;7H;Xn}n}b!TSu
z-P45yZSQqY8tyK1+grgmt852@*f;hB)&Ba5&YwGED%1|{<q~e=Klflg*NZ92Z`3^h
zng&ZA`E;E}IHFI}uzoj_y<4WQ(hUX+#u+?4?0!YxQ}-m#Z7UY{Ib<Vp+e9SPi~T|P
zga1N@;`n~pKd?%;exSDa{guvM^?skNJ&#zdn13fVf30t5=2-4!+I;vz5SNkI|AGe#
z6m(}ZhBM_esWU|<s!f_bRde6AdHa<cG!JMW_<3;q-$wI-tDI_I-*m35N=v%*-u8e@
z{*~A4iRP?!Ov_Y`+!nMr^4LbHAYOQf^bI4odf{U!QoX-ecQ965{h!Z1=TT~<&ITvG
z{bvnder#&VkKLmm!zv@SV|}k@O6tnrEfwLc=RR$#=l`I$VQzi&wa?$}A2^i1=96jW
zRa0kb-t$*O?M?~Lp?8npEf#(hd-U*5%QMmj*FNt~dZ0GrLP@bsk7#3iWA>iEKFn=L
zGJaLfocE&SJwx=7j4HO&0^w!HW{K3;i*L4?+)~rSdX6z~$v25I&H}fdGI#y{M9znI
z-sL(oZQpj|h6Qi3j&Y-*VSR4H=?#TnbJp)yPJU?e^}T!Ys>RbAZ#TWaU9~IB)8jfv
zK65#v_Ri?3#|xz|ScUa<_22#2P?Z=I$nAgO>4Bq;Zsw)u*%|gWX75c9jkx~u+o$h_
zA6tHX_lpzUUvcmaL(Bu-1dmDcZLChD$vuB{@OR0Ae5SVn%WXII$d*WK@M!v-bZ<eQ
z!tn#a2{r6N(X;NFu2}9jPi|?O<(A`Lp4c<LuXc_WjbIPnyjQekYvXTQJLfyOjhE*x
zTi;%|bo<n`Nn6yd??yd6Rju>q-GO74b*tIFgx*jn?Aov2SbAfvr-a3(Et@?h_iaCJ
z^&`edK&o%0@j3>#uoXP-R3t<;Fq)+Bu~*Mhes)3lw&%JV2Wn<qe)}-*Ia}h~2YIj4
zJE}b&2=-hwVf@$2dnx=ebD+a-o)66X+E{gZIr(avcl~6MmWgJ0xL<np;pWClmdD)3
z?ri6}*T2-QLA3w-R-VcXwvgneOAq7PuUF4lek|kqmroX|igS$r+-^{?*Jny*o+aIA
z|6wD8u$dggH=c}ZpZ>%O?Z{>QV_qT8=)-;Q{kI*{PfR#&H>2yjUH$x?uMagHc1ygK
z-;t&&cY<Zj=Mo+vL%kpSdexJB^?TB0tn+Tn+vs%5z`Hr_SmwWeCGlNJ59hWUnjW<J
z@bE~86=SY`|L=ufCD(rasBErcc>e32!13c5b;{dbaGha_Te>ZzXtMdSXaDTZoqir4
z`6$29aF+1~$-qYkx(p3f6H+$5pS<zt!<hZ2jef+-Pp;eamyi2Jdu7!%)?HP*Pg+gw
zKWcvOZ~s}R%Urj6%8fXUdnDePRX+Q#DP*<p`~LeIO@#`#-#hS(@vH#Tvj=&ncinyx
zQE{Jv|M;yoroEe=B*reEIbr3zx$pFtUW)Bt-J$2UnOm(<|Izz$A!CCN+rD#}Nq61)
zzk5c5km0;<2j2bLzxsG}ec!GfoU<e6bACDDAlw_>uU6AN<3ruQI)-g*0^hcpZoC<L
zL_j^E>4?(C4S63ou>JbI^v0rci`CW^KmPN5i0=FImi^Dmmv=0<@8<XihyFP{>xRQe
z2D9Q7i?-#xPVzqyc!ftTobf%2$@a=)uRPvv+;NZjUZ1#+q5T7A{R6p;tBWq^J$qTb
z`AS9dL$kwd^BYs-bf#+u$Fx_-r6n4#x5|>vk&;j6%V#i7&Qq_9i2eIFr2hP_2VE-}
z_p5j7iQc$(*vd3~-mAyYD}VDD&!}i+5*IK`TXxfG`eoY|&!ds0Pf|}^4)MS2ta4_L
z;aC4TmL<xG-+Da1uV;UM-ZFOX*EJ2xEI$aRZJSm2t#xIl$c-cS_p|q%b-FJy`G>y$
zk21}zTScG$`t5z>O8E?xbq7Q(PZjzvzir0t>%F{E{o(D5|7A`4?|UA|Fm5TA{}9*o
zTcSx)%QS1TzG3lSF~(eBpIh^%DzEc!t?=X9mA?4nf@ycx-6~{Up1i6xIkdEI)jx&@
zznRUBvR$tZ{mQ@n_g#+1ZGxZfGJG{T_VV*4^K&fr-<PRhd%(}ama;hfs=VR38+)cy
zBxgp5XgBXQJoz|R(9+3e8dt`wq^U7RAzxE`YPYi-n={{MgX;Y04@^(y=1p;_cl)~B
za?(eWw2PmU#b)LIjoh~B9Q(e_mYi2-NWG0%AiwOh9?Q>ZXMJ)MPKKF1Jv41bR=Mm0
z!~1`382y-+Z_SX+{m^c~oS&h$1OF)*_}7-4Z1|b$=rZj<$f=uV6TTijHfvQ&zWmS4
z&Gz39ZxPtrXzltWPOx*IXi$2>tEDb0Ug_U(xTEy2c+XmW_iuk1IUk=Dy0iFC>6eQ2
z%>Nqs-yP6a+SGM<%O``Pr|)^!*q%G<Xl^g>Is1WHlF;FWN<w*aB1LB}y1QbVAxn<J
zyM~v0lxiNH@0*z<J~7XMKOs}_<vit$I|F)CD}=T&>~*rxP(N~)Z?c!2hT**mDYezF
zuC3Z7W>)=!X-A|>TE~f%5}!3rr#T2_E?Om?Ap4?hjhtLDTZq=DmHS;A|3xg8nWDO8
zMRQ$1Tgg*a`?;lIO}~w1Ts^gRM#?wq)_kEqm*(F*waip)sV>)(TaB@Ne^#yfop9!%
zsZPH5RLwUvpLQFWMeuz&JAJ0Ww$}WOpW?L@_qe(&F*p0ndV9af@%8^|uFd}(^3@`z
zr%EI`yX)AJIh6%D@3uG_3wE4Hy7Az@<Dusj(f@fO0$s%XIn-|z{x!Xzy6{fc)APT7
zpN-hPOC-40UQy|7%#FWO@BF;Y_F7!>v-p!_z7L+l{d;;lWcWU-Hoi4@sdVRQ)Z4st
zmb}?XyPmf*XFk=fPxF4We}fy(GGSL2tLGjiY9Yy0C(}2sES<70L!f){Z2Q+d3aSrO
zL-#6I1zyb${mK*?%Y6EINY1Y4b;ecyw3QaE+8kQS?Gt;cS7!4vn~DB^-*#Vp*q^d~
zzt@yfw;u;;WKLd6D``2MGJma|tFQG+p@}M-dVMvg(&`h+bIzu(XphgieU3{$#E&`P
z>hTQ+KW097pK8UakX`4xgljhM`}UcU>)yS)dF#;cRaX47bJyr8DJPdqZio;0DtzWv
z{s!*Jio2NQSH5chXD8_p8h`wnL*9WIq2WHYw&uZdHhY~7xEH*<awT$hi?Z3X=ZfC{
z7H#`y6Q<UF^wBK|=_en5%wnwfKQW)F|L5<MN}E=!s$08ichb|n8m5QNMmxOrac}ye
zlckx{yLP{^rOT4wwwg0xS1m7|Nfgbgl6uJOqh8_uAdJ^1{OX3q{9k$2H2W?-AU5xS
zkJn)qKB0+yN}Kcx`d97iUu&83D0s;~zw2HuazYcMn^q<&xh%0QtNVYKVbw3oW#0dG
zo3F4nN|8%&+qQwbG41B6b*to8y<*Nf&N+qq<F8p=o=NWy)`&hxx-$1#*}-KC6&E>f
z?6rS?)GBz-zh9jvF4gg!KAv^^o&3R9>#dh{^(>Y)<E>Zvzh-KS@=D!3Eh~=A_@Vx<
z&c1Akm%ESb&Iq}O?%k_CZhEP&<o(OiJAc)y^aGC%98=n4a?M_=wa|{^QEraawmgBA
zl8dT%Z##+Ct8HyHJNSF<zn<sivhoRiN6r|`KgiPBd-PmEl#$}xyA97{FR^ZZz`P^Q
zMXmFMnNpGQwr`><L)8+p);(_C5uNO&zPNdVd)Eo6IJT~@?f)6$SH0SPLqhbtbG4wP
zl2UBL+R(3I4;&Lj<*knegdY{@mE})85wB9xz?oyuz}|U+RcX`IjyaEi?mL><cQh?<
zvQp@Z)vwAA@o1*8CcYOvQYwFq@BWAHR>|vbNCq9An<&%2_Owk$rmtJaiN1gKI+N2R
zgtu<Ic>6+~gtLYG<0Ns$<E-5xvKtwb_nn-&dw+8z9}m|Zmf82>q!-r;uihZbynXRT
z(J#zQ+y7n3vAd;z{L#rWzw7n|)+g?sQ@OeBr@$Gxot4`*NPp&+X4rR7$K+VzZ?|oq
z^6wgE25o%#jOEN8)2NJp!kdr3Z-|^#`{dnqX6<T;a)$HA9_<mHttuz9<89Abwg0mf
z=k`zB5WmPNb(5+ASMr?u$M(7YPUz#mGwqnw|6-91zr{C4)|)*0#$YDU(!H;`;^vf`
z-s!5k7n43LpHX_namH0&`Tuqkq}sljr3u~CFZg}o_5q<8E!M{`*Ys@fpEhIF(<ch&
zw9dcIVd{42@%+;=`{J=nH?N(pFF8{yerAd7tM|bjbCnu;-R~!4-4r%(Or9-q_V$e%
zMRI1V_X@_Z`Sw29_Kzy__Sm~``Le#5fBCXwp8CNV2Tp(Y7BXv3GT!E$l$RZJdH<A_
z$JQH4Cz)?J`em`<vErJZG_GSVc}K<0t!MehwQqe#@A=#8dD<1R`@9m|-dFx^YPqbv
zXRpRY*O}I3$JxG$-K+StY109=xmNB@3BhOcSM2?{MwfH9g6D>^gC#F-PkdT4Tju4f
zX$NEXC|<p}V7tQK4RbI08m^u_Ra@ZSt9v(gvE+59tXS=mt?IMiUOZy0+^NOdrn607
z8??*(6Y`z6`G;f^@1kz@yzWUG4qF7@oMQQY?Vh|a)~YatKb$|79XzmB+0a}6eYC7`
z%SZj5MpfQby0rplPb@I(o>TX+(e%eXso7t@sNSd%uUUU6#If+<Hor>7?#YRl)zluS
z&0T-x{_U#&E&0BCeZQ&gHVyY*?k$uNUHwy!cg@7cXIV+<HxnOMU7m4UDP@BlvmT4w
zod0nP*|cw5(OmsxzH-m!&89Py4#)5Zw~ExvxD)@j{q3qbF-`xCH9i+AN<I?wd4A{A
z{m*H9sz)qmw)6&YKjxo3*Tyj?yr?nJhI`H313x3gZ(GJrd1;f!>(+Ga;O)aLZ0F*|
zeb&abTRwYPZ<xN|vt*j8@NKDJ*Du-^;;VC(rv|!brf_a&-)0tAn3<ROW9JsLR-M_B
zn}6J8*|BBbrJM4Xzt%n9FTe5Sm+~KdKe>)Xw$A0-kmr0o*mi26xX;?nDS~zVN@^R;
z6YSiAkIa+yd0uaR!Sdnlv;(fZbItuvznT%Xalv7|ScVx+ZyYXVgr~Yb=+@qy*#5zG
z^78rL4)Cv<by{xwgpxHKGmGXfU3Gt|_MQDqE-BIvtV8F{QvdtxMnciVuuX+mkBF~y
zR$kMid!zK|yW|xSQZ6a%4~j$Q#;vrF;&xfWx=q6>H1z(N=C}>APtUJ@)#J5XKmNzQ
z6<;?-7B2fMr}+2NjkI%{uZV3woWIz>^vcq&7q5M8e6M(u*V^y-YnvC*$*T@$KmHmO
z_)I`$!PHg%Vm@{l9lswHTA#Jzhj@udP(5$#wY;BZ&Y`!j2iNf4+V)!d=d<hI@0f&N
zjW51<&HN5a#k{l~5B1$<Z?rWpi9X-P^lGK*w(w<q$}7a5O;B>JJ?Ja!zWS|_|3oF%
ziQwTQ&7dVKn%zo&mUoG01}({uK?qK<T;efN$+gRhc%fFIy2kSvf|-+NTct;Mr|*t6
zaP4Xp1Px$aaCE6k2tO9rC(96-W1*z9J-PkdUTvjd<2!mYl#V*Jm$a93wF=dRK7D>;
z<NNtylE;qS_;}y{H)GCurvG7AyHC%!BBCj!dTFL}SF7k#iw|!@Lu;j;#j{p(*ZCK9
ziEvv7J)4k}=z20ZDfF+!vnx!ytF2tSTIIeTl5t6y5ML5|(&E<7)`z>hPc+=vt|b_`
zdD6%Kp$baOpRVri_Nd?Au`kfcMND+!RhJa^{q0K9x$FsjtL{x|P1_*Pem6r=>GqCY
zYh)7FMl-yPsyptyxT&K=V4_{+rES6!_et(s`>0%5WOm;>B_l_dTVm2~0%81uk$V2O
z@{~5^T-x4c#4ebrsHD#9z4}%D)E@2#UJH@k>|eisXr6z2-;NHMi#M$ElUuJp?L6>_
zb<V~AVg@TGI4+rYk$v}xr(SRDzU0hkxEm0`elErD=r!|y8u>z}+2!Y)KQ8v#n{)Z@
zj+n04s`>hMZ0Cd~&RcpU*01A)edFPc)lZ8L>2pQ<y6}DIKI629Q$|zCx!dR5wi{RX
zNQ=FcXArz8dP8{kCu8**+dN^xo4PNPRoAbb%@lI|v1z3^!{*I3_XUEvRpJ!p{o6F{
zZR&yh-5=Bs<Q@of{c%@HSf|VLebS7qmC<~=Vv8>_Rx@O${H){M5a@h8aNbiRffvzD
z|Bp6E9@ymiBUYwDGGdwFl*1YilJ00Mci6w1F<fPbIpaGfGyP35?vo1KOBoa2@Xd)?
za{q9{<*c2d8$KLo?!Q*tdY(=1gk!O3K~3$lY{&nMznT4~JgE0PQ?w$y@!vmg9v!1|
z-|Swb@BJ<jol>WG`up65g$I9ca+v<$ufT(YZR-|SWw8q`w%^ubu#IgV`z+H0yI)D0
z=dEdS?lX{6e3+M$keUDb>nVoDtqtoNk9K{DXWhe;V|jnA6X)BG*kAjCZN<)=vXe-e
zn%DTX!TwZi<pKLW2k$(e<T{&W*4<Z|4^GjH_fD8*pX|l+JnX?UroSRbWg5z6aCtQT
zXSPaNkj?jpLuUHJ-*pG39|-<e%~&y2O8A4`y=mKWUsSDHzRf^rhWEtHmi&uX@}H?T
zPq16YxP7X`u?+d1+iEqtxp%Ca_xTG`S$?%<q6|w7$CiN5RUQo;CCp|A%>>SdTvflj
z*YpDa59xyTRdtF=Zw>ao{hRfyF5&Wr$^*TeiQmiq&kgx1Q!eb|^gA*%-_I*pZpE={
zQgQ+lOE+ldw3u&w_UX;>jeNBl%Vuj!DqWI)ZIRrt)JE68`^4uNS#KlDwQo!H>woZP
zs!9&N<lb=FWW&qvcMtwf`1K|3fcOE<RlnjKE(_gYo!n8K*!=MHDyy5GWye*HNef-t
zpcFPeHsotgxo`segYr<`*Y#2b>pH#!Uk&%xZ#)xlnRouX{W%fr*^j^fIQsda(!J+1
zT6UM7Isg2XE$0pH?BY_fm98nOYjUOqT>X4!E$0T~4|7-D3kz8GsbTuxKDqas4)`As
zUsdHXVcFgdTPN1<xV>q|EglKRH{Dn7e?QQ;>Q|J&(YhIC51J$PgdWhE;qtF`in+Z0
zHx{{|tIruiO4oJxu&Z^Q__@kTpCdhb&7RrG%~z(b`W2$HPS&9KQQnL#)~=!NJ1*w1
z@vv4U<$g~Oy{oIyEI7kJTz`Mxja#YlIR*c(++|P7eVVg2(t2)Nui<Zo<Hwt3vCYv`
za$of-TFy;BXU-e0F9%rGd9M1k?fcWU8>=irLgj@grX3KAsGZxowp)g84Oh(iRma(0
z#@#+$|G&kiwA8+~p?hz>g3{qT=OZ0ueVF}@O5AVtjQJb#Kuy0#?SSlzb^BPiWqdNb
zRxpb(x$$*Fd_#0oK^k*@`UAhi4VMj8=DGJj7JA_N;G@uvdyfy8{J$?&!Lvh5f@w?F
zMZ5OWe@$O|B_G{mdm&RSoKWkt{-=W3Y>lY-65P90)iiq!TX{%7U|%EbW^%Ui<$-gK
zcjH)VnAeD2=w<)*>3`^qe}7Iq_^tEcFVD*ec8i;@i?&>U>KZrQ|7b?L#oZ%JpCY$J
zX`cV^pSk8~>SduBZ{B7E=LDR8`rr7$SDyRVK7Y7++dVkv_&4uF+o_iJ$_>R$-#rib
z{@bsvCUBNnu6TRj0md6T|7#zxJV;pno3TQVBir)4x9rO+r}I<_)Q{;*XSPacK3jd{
z%Yy@ga@S@x-qt+u)xo`fKW}oLEz_*#4I4FQ?aY1r)6!<aOV&Hmd-DAknDM+?QtxCJ
zcHr8AeFxLU-u;h!AiTi8=U@E+W6p;>pDp<K?#Lax8WHy{-tA%F;?jVG+Va~xvl~||
z{~6=6VaCI}tByCqcSc`t+46<?+p%LWxbMD=pSQf9BP9Et+jFMxE7-DB*CgNPwCUnc
zii`N%pv$x?d~cH*Q}vG9ZxkLKwOtr#&0tpHe^l!61R?9ALI-3L>g(-=Zdh^uwVij&
zZt0QR0roi#^8|~ng=eqZ{`vdnhU-ZtvU?8iZPPzhUF*k_QRVtx;&Nb(!O2PU+6~>l
z<R{GKG1+UghTW*<zD$M2x8D-UPYS=E<NSBK@<(L7p?yAc`0xL34Nk7{oL73`=HWf|
z>~}9msN2g(Ole)0>||&BciRbpV_R8X@#I{vQ+N9uy2sA2?W^ck_O5K(`n7*+r|g%X
ztID6-Fu$>L#)0W45;op!VQT;RTcBrU2}g$6L5VB&e`=X?bfWCUu7#|5|NZm##|`Q$
zGw(CSNL{dhQK-I3YVI?K2mU@kJVPwmYSZNmMU6I0I$oIn!Hz$|aKTImgMSH|H~l<w
z@b0#v?T>{H*{K#(A3d$Gcp>kxAN$$cnAuYo{$@&65wh|-RFaX%YI;=6O3Cl;P2)-y
zgL8MMeL2$i_50Poe`m?eeP*z}f%9j{F`2}-4+__H%zTwP)y(j;^wKk8Y6p~3Bx4F<
z<0K#boG~M{akqKr#XB<`ihG~ePS}6{&3o|&&3bm17p2KQZ<Bdxc|-cSVq}KW>xJgV
zHTkceivK%z><aVNJEue1PFGiz9bj8s$oeb(^55$lqdG6jHuBc6PusjUwd1vh|7F_)
zT#2!4CYx8BmYJt!cKP_VED`w&8zh%a+Q1?GxqLpq)8S1Qavmnmef&P1`Tetu^XbXP
zbCwy-T5G#T_;0Oy{d`WIj_Hlh|Cevd;BDIWQ6W<7oMEF!<2}Rg9u9S?UGl-owcRWG
zRvDc2-hAM^-j!6otM9huKDc(}_pPgqxBU;OTfR!w<$wK5rn3I#%V`-*pG%vC4d#9g
zw+Ja+x5{qeJMPENns^V1@4UTC?#AAK_pZ*jpDfE?rMP!Ovz~lN^5uQZ8~WyD>mQ!}
zPp9&*CySt^?B>#cUM_l{OZzQ^-ag^(NjF?z9mc<P!8+>_+oJMGuM?)(PyhIwaYp5P
zxdS?amUCt;R^RpW^KzM!v-(VLO*ax;@v1-KdEWGgzhgrG>i$U#zGE+R=X7J1&xM!G
zXLoVkT@vYGo!_@MK13=#LFl*I0coWo#%ad|iiQ5D?sR>6=gR!nC)-ucEYh8>{9m-~
z!fc(lH#hQqn7!&;??l(PmbXrnGOMYs=Q<-YF}ktfa+>*r=?OlonYV7e+;7<SGoA5g
z$DjJ<shQUG|0QQv{_WvR%uil**Wk^bS4ThpSC7-*x9&#Qo!XLRm-o!meV;gQ5$mOg
zH>MO+^>M7)$X7k<)-j_EZ9ke;)jfNE@z@ML%R^EPzVTgmO_&-wOjykh%{Ux5<BE||
z`}Pd=$LdRu$Sz5&&AGOfXW8w&tP<)<>pM?OR0`5ndd{$Zy5g>k3vZ??>L%_i_gDCN
zYkofCidQ+IcLkz_e~L!O>^_va?_>J9T{0b}e|kz^a_8u31kZfVEx1!@U-G@cUf+f5
z4_^^z&9ghTeeU|ctC5~>ZRA(H;?Lq<FU=^Q!1Mp3(OaK$=KE_67v=|u&8qnSTQVX@
zs4u*K>+@|&m$cl3I5+1rt#~EB%1UtdP22vnL2(>qa`lfNsz^Pqn4?`GS9CS<k;Nl*
zj*!-OtE%L~%)}F(t-I`+64LkK^TB=zVa;&soL<h~^WDxYY`5RvAMDopVs5qb8LyYD
z<=K5Nncj2msd)k(akLJK+~7JR$ogzTj#T-URdtPPXXea0?5`qt{*>2L`)7>lD;}zc
z?hOvz&V22t)ysqjHM-5MUEb2~84ut6lw{|UQti|9iy@h*S-5Zgiw4sb)9;>_lY6In
zqo+V^!`$*yEA))t$(3byJiFm^bApcN`=+avan|Oi83k{02V3ii73cSQE)rk$N;~3K
zyJzC@!ul8IbKdSzS9@yfXKT>DKyUd&G4mNLv3)x}zq~#>vHP9<vkv2X|L+~SqVqWE
zVd>GHxC3GV3-yHiFMZzeTT)r+?3Fc(*^=1IYz<D@o@$?vXi(~AB^AB>jk40);wPW$
z^b8pogsnhp0Uq<e;<CA@^SYM5SXEGR)vEieU&Te(&+OI}na(nw^$gps^rVV+c0#iw
z`Mzwl5#E(3R=MBpjN+;v`;Rl-<&u7IKx;Q|L7amT!()@nE-72o%godiuV=c{opCVs
znO|vV#wz>fUGm<`N@Z@BB0nC~XI^F4S>Cqao@0%k(p=XRW%IedIt*uSElFAN%GvW3
zU+7=2(DeaVJ?%KAa;GP-v6Oe8xHa#3t-<LfGwo#U<!0x-6a8$>l)U8Pmp}KFHl<97
z^Vz=oz<N9Bnwf7(D@CrUr7<+SEScKzW|9J{8?%$*tEu@NvaOT!_uR8)^gLeLe?a2a
z-GBcSmW4&dyHt70rSq?RrSm{`(&;oo!OTY8GjT5-@(WrwrI?$`uVZoRI>9z?-+hC_
ztQ#b&T3lDGO=En0y)ZOqiC@>1+{*@vE5hnrm(09zGu4~1Ikc2b?aNwyCEvZV#{~1a
zpC<*q-I$cVxKv=`#2ddNR08I<c%ES2wN2p=$C|gUf9pkk>g87^^nEXJPc4{l|M+Le
zsT7;Ef@1q)F4u%7URC`W(UW(;+wg06(7&i;?xz*I<{dd@9H;+Kcukzb&OE1GzdaHv
z9Ov~h=p8k2)@?L(O^FqZv~<&#NUm1&(zqe=LbHeaURz{XjLU`%-GvX<bBMJVoLhdt
za>vx3-SRIJw{qSoJG_QJ@9_3}$w9qL{12|Ny|X)f_xbEgPa_<5T35VpEPSfoIFa*<
zuc7c3<>J=65%u%hGXiaY?R73#(r7*{cmrRl#<k9O$8xqF-eAWt@8Fp!|J%+o@$>BS
z|6*|Hm+a%xO6z^EC13cTRf?N5^MT(Dhxp@{Rxmxi%rkqR`Qfz4*T?t8_pF?v<lL=x
z!{<Tng9fHYmVDAz4zZpuJWzgP+5V+>au-ZLYoe8**d8gp?|o*+HCAQqLmAWT*(bkg
zulTv9|7>2}ah8Lw2EkV{=RHd<T&=wR_RNhI>%Um&AMRz{P`YO4jfN>(B)@#BxPOd?
zxsLbN=krI*#F?b4ckjM;xz@_;GVkqYGb8@n9Xb6#BFA>i%=-7wAHEm)@v@;e{BrWU
z_lbYAa-8IDRmvS#sgZtN`SQVgW}9=~hNZXLW<-6@|F_rr*aQ*bS=NcoUwGe{u}WW$
zN=#ed#rb9RuK$Tgcyess*C$+yQEo1L9DOFL@N`RwzITF}_5V%s^Q%Itozj`kXTRmu
z`n&Pmm!JpNZW>qZUiD94$M)lFb2q-4eaj`K@J!kFywJZ^3u5K1`CraGkgKrF_zr7w
zfTVcq5x&yj9=?;h@2tAJwr`7G*{^544*sU5SD3i(pV*{kwsw!JFy9g3iJ==BADAbs
zI@Y(ataF9tvbGuRkru6AFY~QFZ5#Ua*MZ#PGjhLHH<U?ySh?z&<q01bIR?Ant8=|h
z6vYWl?2NFxCpPhW!`;xY2Os>-I&dc<TCRaNW#_fKhbpWRQaA7Y<)$MT$rPM@Z|yb%
z$%}amH46^19Vt5eS>S4FbdLM4_J3=6w;j|z(mi8|?4#72giOI5wM$mLua<jv+|0J_
z<->IyoNU`y%Ufw|yO}Riw#H-a;h!<qA2c`2Ulk|!`x<vLL(|Ij_9|=}d3PN)c=^XM
zXK!%x`_&baUkYbghkpGUA+bHt`0-n&?e$61O4hUF*&3$R$s7LYdExP<V%q(r`*Lje
zg0F7;caPEd>ARMhi}rPWJ!<){HucSp=^XQ`<gD29>=S17i6(nix`aOOJn>lK@ZIx=
zbDB77&bR%&_<D8sD!VxomM=C`+uOA2-0CG?w&`2u94P(~-*mukXV1%B-Aqdke=(1j
z();yC!AIzCi_p1EnhNW-HpVu8w=!-wI$o}@FZ0Fv4~JFmc&h%mKbOt!&n5O7{u|~#
zI@<P8>ExyIe4mKdK{+>Em!&h9&CUp4@_*S4sS8yTqg~f?icaJ<oc&6Z^;b0C?U@x*
z*^HZvmZUTLoVvX=Ch=dWg3|Lut=7|AU&32g3Z4tJZ(BM^VB+$Xd#9N&U0xU$kzuW)
zaPIVmyFagoDg8OdVwk-!Q-Zn9SiJU3zPQidEzNA3SG6_h&wJ04vzV2yNokYuGCy0T
zXZLtEfBD_N$}V`@5wU6O7OvXmE?CEZsBh0qoBL}gojIs{m-UAuw}r8%%eAX5nf{$G
zC0c#A`(Jdcc~+O)CN2AC(bn@mr`+xfU5>oJYE^%zNug=sx@O&7t~+=xJKtZ$`D&ff
zvE9-iriMK@v*Z|C{0o`>mFMElT=v(`5&y6<%T1e?PcTw6xOD!U_cI=R-J`LsOnlYm
zsKngA$9@SkZCa9_>vOec*R@!U^H0)k%EGI353YZ7=Ad#s-;apU?oBqD&VPJ2&Yk!4
zM*4^8Z8z9<`<wQk%}Dz8NZu@DZ?)8`HI^X;>z-~bZOxHhE+*CCF~8>bl#VaqSEp;w
zUFM`%_9FIrjfu#<yvuQuuRDdYq?xiE3_eq{ckQ*k&&)cv2_IvBwPyb{?qZLLixw&<
zT~D}_Wm)!UxyQ%pj;CaTz~g_iAz%1jg2o0tHYO;g@@axZ7x4vwMiaY4G+!wYFJxlW
z;Sqka?xatbh^RZr_zV?+iAP;igvzX*ajCXl^>;ZZHZj{Zr6vAJP+><b)7IS`ca)Xb
zJ3WrgejH?yx8#hXYnL07{mL&YZ-nM8ddMy(*BV>#mA9<%vf9#R`u=ZPV>zq2H>|b~
z)@e9Vak32LI{8&r?k;tDhBHhzc5ka=SSPl-yRtm%{@1v&AB@xAuX;82-#;OPV3#WK
zsy*dhZ4gJ*oOr$BsgH+6<2TPYTqnAm-ky7A&Aj~ihS%=<*Oc7RJk`JFikH%*lk4wm
zORe)?YhnD!`)s(tL^;FnX?1&3yF|EIU6vI8ne>AvLUi}+9TPTO=g?cBFSeS|JZ1Nd
z<Ljl)nfuQ5^6~FtnlRO}<HRbZBD*rl-}jEXDJexK?mDsaXxqeeo9N_Ar=lIs-*|3$
zAWz9?(WFd|jSrk%Zgrh-5!|_T;pIszf|0&1dJJ~QuejdK2tWExuufAt_RRT&2a-8=
z7m4(+emf~}JV~jDsjM|;-;D^DG95!-%}*|2&mN>dh<~!aTwJ)ZLx$%|=v85^y?yHg
zR=nappnTx^f#8k#t5z*%biSjc;@V{;Fwu9TS-s4*4Yyt_Sam+x{Ep+ax|h#3STp|D
zH0TO%xZIfC<+b3bE#HhsujM}GuWgv!_&VfkXU*X+*>RyR>om+_H9xuAWi913-20HZ
zl}%4cn%R2QE5p`bx{T6H!JA_ymg^XJxolf;++=Bl!-7@cSG>A*pqzI`kD7zt<;%Q{
z@r{z6@^_P7G9)CaOnJKcTIkjJAzv3brAcqx;m-7a<*VS26?d0><9cu|DX%T~>gvWY
zC8LEiwk$m%|I?t|x3N8Bs{%Jy{+w{e=^~RiBt5u3ah-=)<|*;Be(dKyn@rPwC+hM<
zLeTQc`fi^^o}p3Pd{Qlz9Vdbuv=daf|2x@|_2A%=*HNxZOs{>9W4$Ii@oa4C<=sM=
zeMk4|rkUM#aWN}2y|9q+<hdI&ic&c*&S8;xo;r1rlgAVlmlV$g!w1F*1_cRks)ZMb
zmreiR|Lz)lh58Qra&>;?je<WO1*wPDnijlf{j+eDyy(pNS!XUKuPUElP`{s5_GR4y
z;|=-+MH36pws({;t1(|^_GY}^apL`qmXhXGb^1!)%-Yp=G^Olc{k@mH|9pjH0(1GR
zmahjbV$~BEHuQIxusbQH>s^Z%Xa6U<qh8{5c5`E3gx!5MyP&J>f1|4tOv=<hy?u90
z>IUNv)?}M{_O|5LlGClvavjKv*#BDii0rCDeuliTt5#>O&rH;Ru=|Bya=A3a9)UZq
z|71Qe7qD!buH>q^VAbdP162oh9_Txuc%a0gG4=27MF->}n*Z`<Pibzbp8M{P!kX~L
z?T0@!=l@Q4R$AP^_^wRhgZc-zN%L#!4um`?{BJK)Ay^@9!4qNV_M7iR(#FE0hi-|!
zkS~7CD)ad12OR^}7eReLF2z5sKQQ~iWZt=bJeksO|K@7usDHgVqw8f(LW<l!{zGhU
zp52(&QQjE)=XTWrVYz>a@60%6Jj<Kh_&>?%e)PL-#q(auz54Q4c%Lrw9L7KV(fT3_
zbU)1aebe5p-u#1Yz|{+1H*Wan6#F0}-ynPStLN{wwew$lZ>{`ObjO9e@rQDjZ)Y`Q
zwquCevA@hA{z0P9f>r6=CsYqeAF!A&_pi(I^V!LNo;2wft?gc`$*|@4k}sXBez`YI
zKi{}e=~85@mnLI)W^V{{!>WDVo@VYH9#dDH(=_Z8=@rn^&7ZISQ+1V<wPMd|!_XkJ
zHw#x?tZU4AP#XI8Li*3{WH<Tu&nLzmOcP1o6K|ucbezGLF{HFjdZLZg&%mq8T~quY
z)cQ=`(7LMb&E{$H8zqlUi78Az!}#Fx5BAWxtUclrk8e2os&Pi^<8L=+d`LWVI^99q
z|NP=58rG{ATvAFOIAs~PJ##Skk($Xbn904S$#BxzhK~n?9Qb{l+Gg>Zmr6OZg#Hb6
z$vd8=d4J`rA3~pvWRm^LyH7|w@DDw^E#vD>`{{>$O1s_W7^>9xOCCPdo!=RGEcIZ&
z<Q;w0?-M2M5B)iMm)B4+*V4z-DopsA+@uAow3N7FG?jL*d}Z<=E8%6so8K(!FV1?r
zc-60s?O)qF_ISo_{^%2NY`)}i)*Rux{t+|ZteqKpCUAai-xSLbmWyW|Iz6xpohw-*
z&8Xva_vl^08B;E@-?%P)+wI?5yLvZn*ZAih^;R3?RcD-GU2#n6ZovZ)g~C7!hbucy
z6&cLv=wbSHykygLX7kJ(!FZQrD_*Au>&OIL{U3PwT{mxX72^|U!_w2wXWabu^QTc8
zLwnM*UBRwT6cg-2YgK>DQ+e}e<^#54GM{55;%<Q)82UHZMegV|WnokPzD?imi<Dk;
zacN7kmR$Uo=c3Yu&KWEpBhL75wa*W_>T&3XNOXL~`TO->({Ias)bDyJ%q}+lPt*;O
z=))C)(Npdju-B$&&FF4?+S2ib`Cn(Qh>h?Iej9D2=^ZC_DP1~c{z5k>D@Ic+t|O6I
zQ1ZPSpXZ8Wzj$u=*oIrLXWshP;qQj6hY}B5zGt_&O50=}i_2rDb(6WG80tT>{_^Sg
zm4EE+bxkj4;T%S;oQEcd)=9X}lUn5x6Tg$wZ0nxGcV{t32mTINf8vnR<Fayd<yb-K
zGwo@MPO~SuSC_D>t$4+J;PZiFmU~LSKVK8{sO-y8v72$>S2I`r%3t&OE?>_<u~XKJ
z)2A!06XDj^V=6nS(`Y9&v0mju2y^+0SCTj6+D(@pNKSM~S+VL|*i~P{h0pkXB-WTH
zl?J(G#=C4|$vb>aaua8-;O8?t&rMonVZs>o`~Ne8dS-9q9D~_vO0QXEYIt)l{<x#i
zb9IAhd$nuIj@^5^JfGZLR^y&Hjo-LotL;1AMSIzmF1fn6b$Zwx7Y|R~+?M&zj`@az
zOH{`RuRJAbcXOZq*}ng0iidptm9bW>VD{=&<ttw4t+EOUJ+GJaYyP5#7v?DSDt9$*
zzxX<|)IBs-Tv$czNX9hAutjcHt(k*)^EJxKBJ>(H4pr)1S-8qP@wr|p-?z|^qw^jd
zQ@e6k`YKEOnRCn&XK571d^q~G?#7Q#%-h@-XSVUKzPsV(ncJ1e<}PwDVSM-Lzj*iD
z>zicKj$LPw{&AbFIm&dKL20zWF@^edj4s@v7hm?AcIg#xaM>m>aivlb*S2FHbw4Ov
zaCY%yezxM3zF!@0nb@DLl}{E+RXAnmEYCl@#@>(lTJh<H7SmYP1zhctdpR-bVDs&t
z<t)2)i^kL@Y+Kb<osf6*$~r}*sd*;e^^%k4@E_oD`4lVho?Av=$$Q6#tI`(Nf9pyx
zbInhv<~`uEh0*$q&};X(pXcno(?0XSb)jo6PoxAbWoK~AdG@k`<+g$O#3!*2Y#V=v
zew}Rd$TyJXNd4`kv<2a-UOiU2Bx@lhZSy>u=||r2RRw{eE^JBF^5?GHnw|42vA4Wq
zmEFrc?PTr?;VWJ#zq=-5{Ilj}>B5Qs_ii})erltr$>BnYb2Vy7W-s|!-Yrjltst)Q
zL$WE-V$G6O`A?%GG{x#VPAK^F%X=QKXWHJLyL;ZHjr?jeWaW3{a_THy^`G<3Him1A
zeq27W#jUj_X4(;avn}tlo+)@d>8hb=VX==<z3}Vf|Cgj)`(RlhyNs#(nrQvOU!`HE
z?FB8lC6=xF%e<Z0!1t)+s$Wxge?55ZgI~Gvb%UOD2iy;6gzoJY5p4_!DiE7^x=}u~
z^uE&H?JRnsS94F#S*P7_KeV*JsBN~AtK|cspG$8X+tPZ9=a%@bc*bjiSFd;RBr9#}
zuBlL4Xz2QK#TV0s)ydpxKj&D+bK5PpXt-h59rRH8UDbq#8V^M@r5O3x`r>X#FgL8K
z>&nzp+ui8x_@OpTxnXVav4F^sDV9He9dtWzPH9t+-Y<!5N53p648FDK;i`4Xjj~2>
zX8BEA<fy20n~^^~LOojJLALgBW_NE!@rIpNnMT_z->vpqs^7YBQP$EZ!Ojq2<KDIY
zKSFAaLvyEy?^xpTFuUr0;_=7fiQL;`L$)sQE$bEC*Ri*#?`)pp->?~y`OA1KHBWU^
zC4-vyCwS~XJq^mb|M-LYg}dd6%RK_u|ETX-!y_dezvUAH0|SGntDnm{r-UW|T_+`y

diff --git a/doc/sf_and_dist/equations/jacobi4.svg b/doc/sf_and_dist/equations/jacobi4.svg
index c8955228f..923088789 100644
--- a/doc/sf_and_dist/equations/jacobi4.svg
+++ b/doc/sf_and_dist/equations/jacobi4.svg
@@ -1,2 +1,2 @@
 <?xml version="1.0" encoding="utf-8"?>
-<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="54.877969pt" width="234.351496pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -31.423359 234.351496 54.877969"><svg:metadata><svgmath:metrics top="54.87796875" axis="27.438984375" baseline="23.454609375" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.855469, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, -20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(64.848433, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(30.387367, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(40.407547, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(46.425359, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(56.538875, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(8.391273, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(17.825516, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(31.829422, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(45.546219, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(61.542312, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(79.255203, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(139.790172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(155.786265, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.583008, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(64.848433, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text><svg:g transform="translate(15.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(32.379555, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(42.399734, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(48.417547, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(58.531062, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(8.391273, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(17.825516, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(31.829422, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(45.546219, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(61.542312, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(79.255203, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(141.782359, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(155.786265, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text><svg:g transform="translate(5.724609, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.724605, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.574215, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.662496, 20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(116.200527, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">1</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.686844, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(24.704656, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(34.818172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(53.082078, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.061523" font-family="Times New Roman" font-style="italic" fill="black">x</svg:text></svg:g><svg:g transform="translate(9.720703, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
+<svg:svg xmlns="http://www.w3.org/1998/Math/MathML" xmlns:svg="http://www.w3.org/2000/svg" height="54.877969pt" width="236.003840pt" xmlns:svgmath="http://www.grigoriev.ru/svgmath" viewBox="0 -31.423359 236.003840 54.877969"><svg:metadata><svgmath:metrics top="54.87796875" axis="27.438984375" baseline="23.454609375" bottom="0.0"/></svg:metadata><svg:g transform="translate(0.000000, -3.984375)"><svg:g transform="translate(0.855469, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.446289" font-family="Times New Roman" font-style="italic" fill="black">s</svg:text><svg:g transform="translate(4.781250, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(10.781250, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, -20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(65.123824, -16.097344)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text><svg:g transform="translate(14.003906, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(30.662758, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(40.682937, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(46.700750, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(56.814265, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.100906, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(32.104812, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(46.097000, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(62.093094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(80.081375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(140.891734, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(156.887828, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.583008, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">c</svg:text><svg:g transform="translate(5.326172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(11.326172, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(65.123824, 3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text><svg:g transform="translate(15.996094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(32.654945, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">+</svg:text></svg:g><svg:g transform="translate(42.675125, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">4</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(48.692937, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(58.806453, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.100906, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(32.104812, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(46.097000, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.998047" font-family="Times New Roman" fill="black">cos</svg:text></svg:g><svg:g transform="translate(62.093094, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(80.081375, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g><svg:g transform="translate(142.883922, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(156.887828, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(0.000000, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">d</svg:text><svg:g transform="translate(6.492188, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">n</svg:text></svg:g><svg:g transform="translate(12.492188, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text><svg:g transform="translate(6.000000, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="1.500000" font-family="Times New Roman" fill="black">,</svg:text></svg:g><svg:g transform="translate(12.999996, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text></svg:g></svg:g><svg:g transform="translate(22.849605, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g><svg:g transform="translate(48.937887, 20.081719)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.292969" font-family="Times New Roman" fill="black">≈</svg:text></svg:g><svg:g transform="translate(117.026699, 24.066094)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" fill="black">1</svg:text><svg:g transform="translate(8.666664, -3.984375)"><svg:text font-size="12.000000" text-anchor="middle" y="3.984375" x="3.383789" font-family="Times New Roman" fill="black">−</svg:text></svg:g><svg:g transform="translate(18.686844, -3.984375)"><svg:g transform="translate(0.585938, -1.599609)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">1</svg:text></svg:g><svg:g transform="translate(0.585938, 7.357266)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g><svg:line stroke-width="0.585938" x1="0.000000" y1="0.000000" stroke="black" stroke-linecap="butt" stroke-dasharray="none" x2="5.431875" y2="0.000000" fill="none"/></svg:g><svg:g transform="translate(24.704656, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="2.663086" font-family="Times New Roman" font-style="italic" fill="black">k</svg:text><svg:g transform="translate(5.853516, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(34.818172, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="7.001953" font-family="Times New Roman" fill="black">sin</svg:text></svg:g><svg:g transform="translate(48.822078, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="0.000000" font-family="Times New Roman, Lucida Sans Unicode" fill="black"></svg:text><svg:g transform="translate(0.000000, -5.367188)"><svg:text font-size="8.520000" text-anchor="middle" y="0.000000" x="2.130000" font-family="Times New Roman" fill="black">2</svg:text></svg:g></svg:g><svg:g transform="translate(53.082078, 0.000000)"><svg:g transform="translate(0.000000, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">(</svg:text></svg:g><svg:g transform="translate(3.996094, 0.000000)"><svg:text font-size="12.000000" text-anchor="middle" y="0.000000" x="3.000000" font-family="Times New Roman" font-style="italic" fill="black">u</svg:text></svg:g><svg:g transform="translate(9.996094, -3.984375)"><svg:text font-size="12.012889" transform="scale(0.998927, 1)" text-anchor="middle" y="3.981593" x="2.000193" font-family="Times New Roman" fill="black">)</svg:text></svg:g></svg:g></svg:g></svg:g></svg:svg>
\ No newline at end of file
diff --git a/doc/sf_and_dist/graphs/jacobi_cd.png b/doc/sf_and_dist/graphs/jacobi_cd.png
index b7f2f97efdd051cb4f74379786dcfe8203954b47..4d37b50a3fb09beecea65762036eeafb20beac7c 100644
GIT binary patch
delta 48967
zcmbQ=&oaA<WkaG{{W+UmYk&Fu?oT<nJIs62o~*5VR2-a~#1^oenkM4qp*bPQNr6?$
zYR%lBb6awB&v<(-H}GN4h+5!qgNbKP>mGqwZK+NX!5&T@l%i*sNA6CkoVxUTfA+~~
zTkmSe-<(uq|NO_CuwAG1V?4j_y#Ms)qloi{bM97{?PLyJtH`3jeCu}o+#B0;{~ezD
z_XwxQ<qn2>pYBF$yuEx!=h)-^$)}k@wrn|Y@tRxYjHD}!6}k?oIpv=;OP4=*{cipA
z9tNBDo$3NzlWi9=?~Li=xBp}CYU`#=MsM!!E{{8&x-nwM^Lf<;=WV~M+*!71lhLy~
zOpOfvHlI%HIXBnefT>_&<?FTEHxxgw_w!*3D&HHp^!Cl(j|VKIv>yMNaPm5n+bh2}
z=f0JF5alZH@(RlHKFXA4_Rz#Ym2pRnWzPMY=4ET6lkZ)AdE~{50wbn^58PgXdXw+6
zn051}whA#kxbiyi$n(XgqZ(3At4vYaJySu4!Qb-floe7JCTIB_+8D>h6tIu&N7>6r
zha>fi7a#6CcI?Ki*m!^brpc290%lBmApQAZg7JeXyMi^=F5J13scLU`$d$NDmnOx@
zF8Io!U@7_F$hnPt(*<KT{^ELd{H)`X)hE+gBtCI3V=I`r^VO==1y5dVpAdHSQr(;N
zyZ0YExm8_Q*x^}FrIvxq-WxM>eu*zgW3rtc{Mvu%Jx-f?S;ijs<i#AavMYCUeV%tv
zpYy);q&Y9F8&j{IR@%nZcP%VLC%Wxhnfk0*E8@d<DP|p=GeIYs?f3TkZgKWYzlq4a
zUKns$J)U=mRpZHrJZp@~C1iOQEI-aZSI^8Thui(S=8AvGdyg-ewjwajCGSasMCTHg
zr%z*M_{^JfJ8X$A!~c5EKWxVuGg%TNv<#RG`a5qk2rWyJd?3$oEQmjDK5r<a$5AFV
zpQv61Ppd|0>7z^7&OEnmjt|<@V0p2e>2!A5E<4$^YbWSLPc!h^a>2w@@b02w*8?ZF
zss{@<+$nNcqU>@|XxZk=tTWe$FgdO{+ily+_h7wFd|(~}r*oN-$1kS(535_43S94U
zxiJ{&a7r-FIIbevz}nivu_b8sT#qn@TW=SCs5rLpYS4U<jhpIJqu8Si1r_qo25!ue
z++%Ay<HON1v)3g_FTQ%mF!b&2T=?DSllhY!Oa(uSUVL4*BXCix+hV~(4<%Sv2Q>=L
z=1ul{BsD*#+9--WN{}OHMRw9FhWg2I;nA~X4{+Ak2RU^7zH&cuVOV$P!^9u#>?`LU
z_;tSJe(SSUX*=9vrl<)S8az?zVK|e#@15sI=9o$?gDH}XH}1V_iPB}5?)_I;O;6bQ
z-1Nn{3wpoU-MJLRF~#eK|D2A>eow|`0rN#{4U>138K3F=XUX*8c7EVQS3w89cHXu1
zVJv$KS)8_732{#1e)2&4^FsM6lkI2Zq(-R<{&d;&dX^u{hm7-qYgYJ&Gfe7c*kmcw
zQEHVHc)(EI;EwkdhGUJ<2aaxfmFgohLGgVeOTxTIU#u^_e|Ow-tLMC1saIYxEI)Sq
zq2bH`$3?OG)}A$7Z?*BM>FJNY@>?C>PkMU#F_%OAT)&=ucJhDzo!oML^5+|Uj7Fc#
zAD>+5S;AA6P-$9tnV*fxMcAX3IcHm7#@0hVYo`c#UOo`wcE~fF;o8#L!~QA^&5aCm
z-oBl}@*t#u>uvMfiRbx4XU#g2k*_YkmA{;6^08l{3VD6E8HCbY?{a0OvheU&aws!=
zp0cgcOhbE$M*Tyz&L1K3yfj(gTzVZC7tEYj`D)R-Z)NFGvIi2UUDr9@xi7+SI!|G+
z@SMV$l`DFtpNekl6H;ndsah@fN6798lO@A}t2aB7CUS^bOP7|~Oqr6>-sn(~<>Kn?
z9iq(f)XL$eX2Wh_j-IrHsXHCr+qrvtH)<yIpJeg#<UIAH=u-XhS5mK>1ea@6v8b}1
z@MC7Yw1Qd2E9SrWvZbq7*D`;eVRY!g1ZD#!1OH6v4Cms|;!nLxmNUo+zwA`_b}cN#
zWVyvNlh1EOV&i;mnKbfpS~f3Mepl_iPcY?$#!`+4o%@6XFU~Gt_Skmif2(3ptBd-F
z9KiywyP8*&8d_@_!ufC1udIFcsnbQ!A>Ex_^Zxmpb6%)how&So-@N{hA2oUSeg)@g
z=jAO^V_5rNWs|&T#=5L!Ax(!4Oy~x=NKuu+Qq|?V@=3#pbKA^1Jh>g%XU%#h&X~fY
z;Oo=NypGT5!{jF}_d8d7YRp;vpW8W_ML=OugZCD`3t6%UPn<}JS??2G@6PTL!unti
zo6@QcH+5c=C>0quUiM^M-oaoNZo0U3!(2(u;}fn!ZDV}YUhsiqWwMor8^iHqOa`;}
ze(nORyMLGed`6c327^V%+$wz3e0-0T@#|+YX4o@M@#vhnUB&X^d}+Z0$J`8c#Pq#H
zqIx3MN|f(r6wtJpU4NeK_lCKD4ldE|@OUY-Wbt9nUN;Ut^>5QAgs~LNV-lFr`EHrh
zlFNx#^7=~})l&~~SM+Eue(2RHbTC1{cAd#{9%F+i3_T2If<3q$P8J<-d$;U)Mt1WI
z7iN$2<<dc!oGphU><u@G6n8J2n5A)*aau^of(VV4-K({q+0M=5EN7|@&S79|$p5|X
z=%!gSMdsOhD>vB0DXv<5I`M^EtHaW+B~09wtrt#~THLFi^XFiS_Ou+94T}%Y47g!^
z`}SqwhD@`D7RB2fK>;ByC5@9inXIBZ3p?&SDLs=TCT+E|&y(5siD?hR8D}>&w+nCI
zsHrn(M=|`~u4&Hg>w9qN^~qff^+K`-UM{acyksg{URKv^w!9pX#hZ&exg5H_)<146
zlz4m0gE!njpuu~6d&*6tlCrdL76FA8r|j$;sU1sKwcg^5+10dyk%!fI!>KoJ>&sO|
zzMbpi3*xU!JjVR^h19D>icB8+1Y1gE7yONWWZutmwrCmO1jYS{EDvPre&4?Dw6s3R
zQETd>F70&<#;#EhFS^Sg?Gn{a`sd~@zJB(G<PFSI|9EkDd7Rm|HiL0aF2khjyLRxh
ziG2F0G0`JPZqmBI#M9Z+9?y=edc`2hwP;06f<kFv<-J5}ua*D&^RGIen(P$f#bMij
zvPEg3K;K0tAK%u1`19wlcwKIi;C$}jT5KFs|4Z`y{%5PwwtNfD;CpbLnbozSyQw~5
z-h%7L```5KzALfyw&Im6Px;lg3uGS|87{GTx#yaTE5oF9%q3eUi8uHtb2!gC%yA&n
z=I@uwH}+PW$5lQRm9Z>hIhY_29$OlEsrJ{eUk4t4{IL7}U%glBH*6?q43qV~?I0bs
z>g3-Ojq6$J1(^2S^)xTuvNiApL)n?rOloI7y?SbK(f=%$+m#y};WCU70SB7Gv}0zK
zHf(!5MJM4F+pP;hrk{TnZrkpB=SoW-pZb<4#Tz-FJ|~DbZMe97#X`n&kxUzw?qbbt
z7Ri5bY3WT4r-%bb-ZMPY7I`3|{_V`{(=p5+OEPmrk`oT_&)2X2>Y`9sY&>TPtHREA
zPo`yc38t{M$utW#Y_9lrGrjP3?)JpDx3&goh}_tkEzT!n(a_lVM7i-vk)>JQ9f_~u
z0RbBvR`<1*{FP_eaHC;I=Z{36ro~&QmPlzxD>pC%vhR4ZhoRQiMSR1G#xHtn|E>+>
z7kDVOAtm$BQ5Bn4{!1<&tiO9xvU2azRjpAh0t`#kg?){^I~)`^7GIRT&Rnoj%7J0Q
zl9uLQRdzdP9!Lp3;HSoP;($P#V8iAg-)`q`EP8sT#$#(#@1sXaB`N|UiEV9dAHMJZ
zFYDeXbMVHEh-K4f3VAUJFdWfc$*R!Gp%6QF5${yq5B@(4Untr?pS-bYX7l2DUI9}f
zr}-*tnb!u&<vrwB5I28EV1nVrmo6{flsK=*ZMdD_kdf6@u{VhQ_Xb%%`_^o|ym@+^
z5mqyN<fcp)chb`Btvo-ojn(J2!|gpb4C&6>DpxPsDY@@noDUzr`n`-Ii4R|yM4!|h
zmrCI+=-siRbds^b6M-IvIcYUDGJ4aw>r+!x1J`r2F!Av6s@_?@Ws3-3JM;dZXY&hQ
zE}gz;+cvTHd%wpmn?8HWwu5FSr!_eabcr39xJU5F#amvdm^bXNmuPel;5z!}^%094
zzAHkeU&20_MmqJf3CHQX<!qbreOe03g_~}_+QifHxNb~*DtKU*m0Z(7fjb9_HgI!4
ze5-b<Ub1WF(E!hoD~l{d&$eX5ISE{!x{ohmZ)m@p<<?puM{tuQuhQ~VcGiOqV@{2x
z#i9?cE_=hk7komq#cfsMq6VHyZe@n$4+|_bG&BxeDfyz{qaffBb^iP9`~Sq${pK8a
zc)0!I-MhW7*YB6R9#@@vsrc*HuMb~bTs(3Awrlx<^)q~8pF6cV7&NR~sAm#7@%^pl
zl*msU2^uWv)z&LH7R0@83e#S+)^APVy$-(YPaJP@Zp7%ZXoZFtJIp9pRp9wBLwQk@
z%1kal$Na0$L%3#~ReNRqwQ3Px!MCl;Z7zA=;n}gf;lZVu(sSSJ+V!Q%OZGtUK~0Gq
zHj}VR>I^6CwuIJi*`l(Zc}c*3@nxR(j&K~Pd{AJqq4>F9$vLgF3%VT?8j_FqJ>2{K
zUh`qcb&)5Ye?FLFrv8W9*wAod!R(0>1#kV=?PgVGSgxs|;gFiD8nbSu{A>pWhV8d`
zXZFl#)SG?w*tNCMh87ka-?u2{+SL93eLwl>si_n9d+*=R*{Ap^^IUz3M6TNuv1yCE
z0$l5scTHOo$e&+sF2L0oA3y(7z{y3NFBh!764=GS)Oq<pZ?BR>uN(`L_lalCNh}u<
zj2!}$8kWp?@l9^yO#@4to=Z`zK5G1HuTS$k<m9;K@<G$rY0f+QR)@Itv=$$)@_eS<
zxkuLdpu(Nl*eOa4Y3-6n?>stD&-3!<r3(s5e=khi#5ci-y<o<&Rcc%K)jG9|RE|FX
zocR6S-52lQFaNs3*4EbI<&w!8ik^DK6do0w;I*{kK_h$6yY1=c<yM5OYN?+*`ABno
zc6Rom+<SGubEE$2c5^B-q<@_IzJ{HhPp0F~|MPagd5#`EYVlO$kkjG!-;@9U`@7+6
zy_f#ES}BX7CmdQ@S_&du!t<6dS;E59sPO6d<Btc@E*ERwV!wS+Wx2p#W`;&74nKjf
zhJ^)XB@Rn2Gp@N3XuHU-XP-vk;yr@0%}<mY7z`y9;#dN-bX_Yg#od&DzEra0KgyAi
zU7zj4z9C?B>&|Kkr$j*)rB8PkaC=(p(w-yDSii<^v0zH)(neudhP`+1CKOs|tY4>A
zyQc3T-wUnMEo*(3E5E-#^8~YrlND3Iy_Ro`ZVYMC*W;>nySlp*w?;iI+x_v9xBkO_
zzuzC<{eIu<lKrdK?c&PK%{8pw|Kq6sf#;u-XPJM0cUOAz+wc3n@Adh2Sxn?ylD@+1
z9dEbYE;z_4UhkkF;Gi}2(f)t0_ZPfgyWQ;-ldc%IS?;Zt?f0s<@Bjbzosl7Gt=Md{
z+(TWW+81u$?pB{y!Bqd_u>7QX&lk4K9dhQk75VwUDw+SB^?#eFf4py*-(Hb&Xn5h5
z5SM%Aw%*=(0u3rJ-jpPs7W*W-e5HpuQ-;q6X8|#;n>WrlSTE+QPdMYblDQ&}@&6mP
z2{}Ih+b+Iz`7!_hMdzBOe7X92MJnfRk~G=yM9Q%vTl#lx!P1M2Yqr126m8&Ql@}Iv
z<l*@d7#cdQBzmG>`}+SsjvtY>h-xhT9$-~pp=Q8b%fiI?=H_Phpp_!x@im4||Mt2m
z+x>XJyyxe$*%Q1t*PmP)y}ka?N%i?hjL+LN`_48~y%Vk>a*QRt#!h}-{lCgPmCxrI
zHcGTQHL7u`3hZPPW}I{M*VosDA09aV_**AqUnleZe!ab1&4+_0eg~}-`F^)tUMl^s
zhTY#Umjyaqemt4%Z(wEBwf%mbwE4Y?$4NT!41$bHbQl_!nA=W|^Z(`MP{MGzUYgP5
zRu2aY^OEnLB8)6)Hjk&VoHKJ+p?0R%^OBW7F5}~j?9;D)?KgNR@*zh5z_L|pUv^a)
z+RR&GU83i$!DL}$(|OR*e#<QjF$0l(-xICatTR^sXXg0t*X!n?#jBH-)3SOs_rioZ
zLj4Cc9&8QB>&Tj9e(=$Tgq)&}cV#~{Ce#~rWUt%F_WfS9{;c$?Q@(%sqO$hv=BTw3
zbNl7(`vNptF8f*QzPgcpZOy^(_*&OW-`!<znYxc2k}bb8@t?hpd!kZ9am3~{-fL?j
zg}>Xb4C(s)e!u;zt)RfHeH4*#i~aV-)Td&vtkrhDwESANC8oCYl(Ua-Yl6w8Xmz#6
zCj;uEBDf~sZDEt#=`qb?x$+x_CdUoWY%c1qbQ4IoUiwAfp{8z~_2XTU?HTTuudTgM
zKdDyvLE7aT8ftHRLZT{k#e95y7A)8x@YMC`3b8Qf{Hu?z{0crP>vM-^%ibwfyKNS1
zzRcR%)W2v^#Qh*G{<_33VYX%_c?+^D8PbmYZR0KVtlzG^ejVHF)2-WgOEWDs`sJI>
z9uVewr98+XLaSwpdh5Ma$3eaM7|X*sP74L<K24tg;KD-ZA0H0$FT9wc^nPvBR;^WA
zvh?o%eOC@j7YrR8jvFn0HHK)2sFl9yIDX&&gIwhk!8f<IY9C`{VK`^=*@vO!`uob~
zbK8Hv-!ISATHkcZa+9PQ(~R^bQ<>O;+!#(SY0wqZKXrQNiWM3Q>;9<(tYz-G!;w~6
z+8P-YX2ADK%s{qTHc(9NA>RX+UZ$H(E<sFk>jnPinRT%+RrDM?QO!G*_r;c=7fx$3
z)Q%K)eeC$@u<1&jm0UxKI|JjVFaw69T?dpcZfjis-<mnexVK*6v#JQ!!)3Gc4%z?v
z*e~&sT|n@_#fukP>VJQK-=AY`^Y*L7^|^~TY!Im1FTYUW=li#Nzu)8D86!7&>*{su
zj?J^J{&27Qed7Ore|J3Yv;OdI_xq&B$9lW1o=wf0!I2<m_(b~9i6a~#LZV;i3cG-N
z<69#X)D#(vL)E8+$u97#XI~!2-xwuZyJo2h!`xhl$5WS>zc2r;EWx$NErL1W+SdG>
zmbm|=*UA{$JC`&rw{ATAO_g^OTM1vFKtl~{$HxxaBQ+0f+}4*bT&Vc3bg2~Mm;T=u
z-@kNsR;@KXz#zEw{`T_@S<xH)*wfwFr-;W0{B@J!cTSwOYKGf{pPydG|F4&tU-OCc
z-<Rd~M?35rK0M?-=6%=y@YAA$Pm35CCcUiuQnz2;MoxcI@BR1f5jt$$E}NAcN`C$O
zy1xGC=kxaRmSqw%ecD#1r|vyx`#omMmMsaFm-+tqbXvdgT4ee}EB9@OT^K%hd}}Ow
zp;fApu-vfC?}md3PmkMg&7He;1q1~))-O_tJ)8Jq7K4$vm38CRC_y&1wuj&K8RwgK
zneW{xJ4bFZ=TRj=raMMFyuA*KJ^xBZ_#B$JXlLL8wn*k(Z7Xi<+R*V*(|dv7lFi2Z
z7<hVm4_?2`9mrg1xP1GoK;0E?m4cRwQ#S=vW_U;ZKkdRGE~+=ZTRLwCWBHvzcDsK+
z9?z)%zBNkMMJe#mes8^<Dw}dsQ&kxjY&XBPb<z6u`k&+^-|c#>H>c#1=Z}m1buL-I
zr%ju7qVf}~8^bffO!Ec?2S>$=1_sZUxi4k52<~MnsbZWqy;yPj^o6UnH~J^X2}rQk
z+-;el==nRLI^@^6t5;bUx;3Bk6MyxpLPIBJ&(CWq7wR)w3?%MMe3374N;9G1MOS%H
z^@|g(LYxle>FTFeuRhotEIyTEZz%uVIs5n?7+B5aU~85>nDFXKoD-wRMZQe49)>yg
zpyuj_<@SF$r^gg=>h1fHBx74;^6GE?{=Z_(%*>qs<Ldu@J+Uo)UZvWp)2Bb4vwrUq
zH+#;UBL|z=7r(0i=<eqB;gt6J2cOT|_eY+0m#=N9{r&CX!gjeXX~Qp7dkxqB{rkS2
zy<tV+#+`hVna(NSV!yr8mtkgig%xj1aoQ7At;_}I{KU^$s#h*7vs$9e;A$oNi%-6<
zeotop#$dmRmp1Nsb7U#Imv*BP<IC7**Zx=XuyJgSDk<H$@M>E5mwJAND_M$mf49gl
z;<buc#(j*@LHlx$HzV_9CWHU^zvj;UxIWiP_CQJWftHD<PX~mAFmxZ~o~rfpdE}iN
z650&T!412O-*O}rhZ<Y4SqpHrdMp>0OiJ8*^Ty_Meo#=vR6K0`@#As-MFZJHzS}z|
zEZnn4#=8975l}AXYj19=Z)3Chey4cD&72=E{p+P}o=e;O(B1x*;I{nxeOt4yyT$Rh
zI_>y;&U$0wVYZw*I}G1h*8RFX|IpjA$4%UN4NeOWOjLINa3i_@;jHX+C$*y`Kq=!b
z^V=QIzGPprcW}*7=9tQn5I$X7Inyb2DIfDZMxK8D$$t8(T?|YP&dn1_>H{m!J<3sc
z;bFbSe!KAOubJojZznVaEI#;=C2&!W^J2k68DAWhM2o62nFR659OkQVvlW;!LFC9I
zwFTc7^Q<+oF4%eO!Ph?Ll|6s+C-t!>98X{m(+s<~b&tlCEXG~C?r5?u@L1lweYbS*
z<Hs5rv$ok6Nq4-vFXS2Ze4Y4pWf89Wg~zWpR~7!d+M@L?=z#I8d6xTr@1K+&)YaX+
zG4XI)$9K8ur;keK?`f2^E_-nQ|KIx`pWFYpe7WMP%bQzUxohm?&)fahVPj(hwM%Qh
zTyz(7wETUinDw^(|DXO-rcFz_zAl!tzy9mh@W-HbM*aWq^@pDpIj+9?sF7XnK<@Ut
z^=_4GZ}KQJeD2`OX8)?GuvyTYS+;s{T+yqq0h0}0&zZ%waQAKYt+VPFBcdX@q!M{|
zwe8xlD35hzt&5dx&ECBnJ$+5VLU*U$xuD<_9X&7l;1WfK=WYzKv9TGuK6#b=T`zrl
z`ttJ6F&<a47<I(-S)_E^*x3wTes7KrYfH*A%&K?Y`eI92($*r=oz1$9;Qo%6s)M6r
zPRQw%*B2Lwnu1D_kBd#8yjr<pQ5bik$u35f?GH4BI0BR=9=Ljy_2i~Z=i>D0TNmva
z5;jI$I9d8a;>`(f#)=o~oH^QzjOBv$rawN+Z{Jh3cFh`|>hJG*_cMD&=!m`B`CRT!
zv42u>{rgj=PR%H0KJe=5>c{)+W_RoD;t-E5xwz-r3~mF{hRQ=O2~1+`ty{w5Vjh(+
zP3~nVE3Z}*5NSNW{GW+C+p5e5PICOIQ>PY`9~Jv=ZZcu})Dw{!Tn9FuG%T^+y*Q}i
z>fyhd3=9eko-U3d?_P=&q%YT24?0j(DQO{Nwq~8esnzwX7Ns$nhXlQ05qrt-U%}wv
z=>uMynIG*^d%^JT&5|n&OeyQw1Qd?g-W2RJEN%F_;y?FfKS{530s8COH#yC`Chweg
znB#!W!35(4lj1u!DSdLiZP+op<5;6-(!P&7jyDJHmQ`A7_H>=wV)iW4pH;@ImV~n3
zxFDd)q;!1I1MO*>1L{Q@s#ePtHOlNsIuxd8V#>PyCeK2*=5_1t2sAJ(2;y9J`M|Cj
zehFT^3UiVU@g18w-@I1g4ujDDUAr{74pc@4OiWN?nj!TuhS8#*?}5Qj9R|s1dOZwh
zgujIS{j;c^Ay7S7jXlQY?VQ^Q4wb%VeRO?=dfdw0F6~b&nQC=v?i{E3wPx!Wu4J@q
zxb6P%tKWsKdvugtN;U)uG!*M5?6I{?DBj62HT*!9?8z5fmkMu<VrV`ntIeP-eIa#m
z5^M7we`fVp407Kq44xG=`X@eWytk^|YY|iX+?lJCv;-X%x-oB0oR+^}ac`03kr)Za
z6BGJD1E~wvGW%bV*tq|LM6bZPdcz<;7d=;o?rzH!Yo9*N7rBtl7?IQ9zfXDhVX5WJ
z6;{8(qfd8RYw1WUN;xL2P1s_jo6Ks=zKGc(jA56R^}%qhgU=?27ymkVri7t=p%A0U
zimL_ZXR$Dcvn$MqPuUcB?*xZK+aBfY*$&5!9sBTd`TRx8m$UP=GuPP3U%h(O;&1(z
z%ZdUiei=`+zHmCks=O6_$E4bP@x`&9&$XY||6?&ZC9N4<*&!vBFw4{_!|b8ShgG3Z
zdYy~e(ya?+9q(;gl)OPXD=hB@vq88{!l4ycnQA_H+Ph>+Uobpv-Sf#rph2KvTK$DR
zhu$d8WLLQQYyVDufs(}`pB{eoJMdJh*&}35eM$5}H)ekeCJQ5%DO=72GrZC&-C&_J
zgTrURgvm3l(%ITt)m|$#9Pg7o{B(Le-^PfZ_jTWQ@A&y__QvY(d3Q>$$NsqYeII+L
zOH=WATXA+inTR(_(?qv$Iut(k;kuF0Be`^1hmSkMR3X(pi{mW*KG|I^?8?BnNKhr;
z{gCA?&HnnmucTfzg_#AvmK6KH^AdwlTZhQeYYbUSq;~w#+u^1WQ(Rd5WcP%89^T%B
zloTN@R{LkR;pyrtciq34a*El&Coz#RE9;c!(ni)S(>=Df9BfQ3Ea5BIp3R&kHnmGZ
zOY~rZviYRGMn&-xQj8XchK;xLcJpe7uRHSKfx^EZ$L*8qGcq{h){DP=`*y?aw;z7i
zRD8V}e(?F{!iTNmNuQscE!bJ~Tg}eOifi}TwuFMLxZ?{=nO>;m&AAeE;9U=w1K(`s
zts%aeUCLLo9?HucdGh7Mhnr7I)eEG=4A^EfX1zSKwak5{L;8O9gc$|A3mn#}&6*)|
zB;&A?pQ4B;S61eOF130ksd<XsJx7;pHr~kEvwE}eAsyichMy({p02DrQd2)f=^Xhg
zd~vfLXxRAv2`R>k?{~|S-{0E{a%bU-3yOc9sM~iIvg_;XAD^Zh{o&c{{6`-i9)9ua
z)uGVv*sUJg%i6EU*ULVivsLcf!GBx&AIg3`^lY>1-2<1?%D85vuw1BrEZKhEym8mA
z8yQS<UuczH;GguL@!7Pgf@KPYYZ5vZeX@~dcMoLvb*yFs|Lw)B57rnK>=a=PS;<mh
z<^E8fnZ-->PVt%qjk^cDmoO}!@}lRwaYsk(pVwYjnbah>4jH6GFfe*76m(hJc0416
zMS<B_Xp<Ymwd>a(e?D)2oWK5ubA8b5_3``V=GT6cytY1m{==!M({gWbdpLWW-icM0
z<riMFywX`!XxnA6a(8L4QUGIPAdBtZ52fXkS23DM*{)ds{CKb0h0b+B)5ByF_Lvmh
z&{NSbEN621WL~iNY=@SksMikTwwrm23#YOAymJ9(@^yOc7hkCDI*{J^f6FTd*LvQG
z9Tj$oCTjCmIhrzM6h<7-eXuAh!uR^8M@~xxT~=Ha=v7$9=k<BR<bxazZ8gf-EDz3_
z-{)avz0Jt*;A6#(@As;Ww=BA|FnI$r@6^v*8aNL>V{kHcv$kVfzJx_}(iLF^pJivR
z{crVr&K_~&f`BM1*Ww_~gsr~}t)v!YSKd5WzeHX_j=|+g{sXqzj8ZRqF34|;GBma0
z>s!Lr-29Jq=e811t!J<!`Hh2=mSz<rQ_F<1;5+K<9$)6l7F!v<`{=MBWRl&qd#jee
z|E|uNwUt3lcxSs=W0Y@9^>R6Z%fgH~Q_L478`x(%NlsIXRA!L8)c)<4bfEIFGx0$g
z3@6vrvnNQzF6E1LzOv_zkSjyw9;c9yDF<@SZPr+D+o8g;=;T=+wxrkpV`5_kG^QGq
z^E+$lx<*Qx3u~X1km6NjaE;2nqB3KPa>KemA`Ksv8rGfj<Cx;LVds<emCLspKYkgX
zu<T$vkJDDExXFwkBxZ;hFgr7Cy2SSEalidBZv8zIKGgqhYh(NKdjG%IOzSjuUyS}5
zu{_TGKBKD@OTWB&E@QGm$~H!op0H)U-V9Rr>a5>YYl#X5X5_6~kX(7Qarfk)FZ><7
z3~ka5LY*x+?yFT<9;AwAUif$`d*b!W-3(cc+r%^D9zL4<;?}O+yEM!j&b(DPFY++*
zd~oo>DNog$dfATEPyfduBEpy&x@Ath_T@v*HXpQp#kyZ*^Vf4cJlu|9ZVY$x%x~Sk
zo&0a#k4M~~Nsbrq&h20H=BL4THoN>Iy$Qchlru>4<Yk!5>}R;fk!>I+(S9~vd9S~b
z_KXb-XS8Etr@Z>lu!zmTi^0#l;mIln9(RV;Vx<PHPOg82_Dj$6*Sq|j&NOev45#?}
z1&25kLb)ZH&u&m)3Q*H_Ei7cz5z9Z7%bI1%<)*X6^*_Uc8PPpiiKfY{hbNe)q_TW?
z)UAK)sCc~0=PCt(16`up1=k|ebq}rDB)<5phd+CP#6&(<N9~s)27-)d_AsPujJV)o
z`a<ee(-d{zz04gR2ToiNP^+)86ZupT`2K0Ca>wq;9Z`V?5{w;`yZacz)<!aKzB&6a
z(*@?ns9wR{wnc9(bNE7pM8AaDzC6$05_KS%sj0ED`eZ7%Shu)MTw;uKYIwN#lhxtD
zR`;A-85$)E=W9Ja5Uz1RTmERsN~V%?8v?zr8r<rQh}=Kv*kU6C9ll6OMxT0?_QMBF
zug5go|9QyYy?4r*gXYhg55I2+TD0W-0wr0m?l#4c<#uTb0xsp-^Bt8M7?hYM=**cU
zH09*e4>NoW-><xS$fk#(Oej!$5=#?fiS@4JpaV@Z{S4o}R0yUNA6&h%GnZvy5PO6U
zQx{7M#~I;Crn!M1|FLjzOH97&lFz18&zZ<LgUhVF*(+7jt@+Ee@)fFC61m5&NE;bE
zVX#zXU|g_h5!2hZKdl$c)l%EdS+vjQ)S={iQ%(xbU^(*XigLe>n10J4r4K*3jpaPG
zF9+#85nmBf$eIwhtl=(blv%8uRkc-h!j$tR)z7QAB6RfF=Et*azUf`UbUv5Gb2*<u
zegCBcC)ce$p3>ytT9*^mznOgw6W=P9FIR3Zby_VtQK*3-An<JK_31S^GNB<tqCVgL
zR7xa7+)7FHJN)=#LPCPVtE~<S4e#FN+5CF3I3sJ3*;9r23vK^$AL2Unnqf)mW6kZc
zE577Qto7-3p4+bRc5@0#f|Zzo^Tn@=AItF{i_xp+xSBP?=l=;$MvgP9n0u00KTrIp
zoW(BeSI%@ke@@P|2_6h=Ztf4aM`?08+<M&~yx=0o#(H~8#$(U@4`uK+_?0_t4e9mg
znSY_eg{|$VvNr33)$8|lN$2k|d{-^i%U1pEP2>a7RDCz=zf2ddUTxiYG3dmfm9ukq
z?YeUzL(ESlqdqn2&({y}nr|n2FldR?{HS@tcIG)tX2b!Bw;OpCo|>9|=xcfK*>}M{
zJM-PLhnYTXu}Hh%FI&}h>)@v|T*p#AJy^3jD>?4_jI&21wibPwKfiU&f98(Yx30P-
zwImxfB(0ObR%Sl!VnyB7DV~hM3)ipbe?G5T@7tT3&6oYGd#@#z*O!ze{Qvh?LPq9D
z=JL61-g-M(WcVySKfhc)|Ivek%@XqR$0gI}H1<lHyX}2nV)gM_bpFx1-`{LL-!`eq
zKh13NRHlN@&(4Bo1{TF7Z;Y7WwKPCOL_=f2<~8Qq4R87ec)t*BkZWet+13(r_p*~a
zgJ}@&Q;`h;Yu%pD&Of&2+|&9^%FNHg*Pdc$oUx4c%p5j>i(6QIa&`G*^3H{JGBB7(
zC8>S*`Py`YjD<ku-i4bQH%%32iCXaA;H-9xO^+M@w*3C7u5yz*gZ|1pa2#muWtfz6
z=hIh(BYKA>?CZbwd9`X*#2hgeXU7eZJAdAd@K94%zj*Ot<HU)AQT^2)9ysRQtKTE3
zHI>V2sgS?jPnBzHqub5z*9fbso;<xUZ~xyin{PLgBerIVzIy$7WA=5uKM&aL51iKD
zFLQI*?%mSYW6NcaBpL1~wlOS!fA1{E0UxEwClw~26swlBY`mCuB#U+Hy1gMgc-c5k
zy=L@(r5@XSu=nh2aXqF5D*_JKziUsv(b!c~U&MNkX=>LDZmISH<rAwyr<Ujy7kV6K
zI%be^;Mh}R|NZaQt(%j_z`6Kp*N11b=L+O?_c2`Ser;%G*`|13AjM|Ve#1&LzP=2m
z&f1L661`I{?PpMANUyIm@{N_17Zwhdkon@Qr|-RI;qi`y$k>oy^ZA}IS#m|Nz9{~>
z&~MJaAN781KMPOmZhx?-Tkp`lz155iZ{NO+*jr^9SNAjZ&5e!959{iG-@XqXVmK-u
ze<U<KmX*Px<b{A)&W#4&*=C?|ht6C7=9b?(cx!96@pt~nlo{?bWYmRC8}gbNStq$&
zVk%f@)xfx*A(kPvRVdc%Q=m+v7i<4bneTh|tYY@5zs{7lj<ZCL!$B$3;|c@c_pgar
zb5^A5CWt#|1|BkSag^ZL+OS@FhF7fc?6*H^gbS?P7ls^L_HCtE0|WPSMu}w$8d#@#
zP1q%PB$s8kQ~Sezbu4b~nX%1YtC}vJThe&>Xx7%G-{0Q;_&oproNNF7|9NhI@!GYv
z*?GG(KSc!x3!kgE{eEW&vkF7P{e86p94tQ`^4CjLzO}yplTUBQgQgW64}ui6l^b}T
zaI`uZSf7y;Y-pXmjcMC|&%!#Txmzx5PTFduYqfT6#A>DQDaTf?J$mH`i(6Y;fR*|t
zp9;oFueHup-C=X6R9qU{W0vg06|pr_*hl`!J_eJSHX2X319XHA)+ZY|+T68SHf>en
z2FVR^o9Ep**yZXlQQ*T2#=_)hVtW}RdgV?$P1Vrr`}^|y44;79C1PizGZ;C}Tq&Pd
z=;r&VcaPcz?GlZtb&UNdTe_x+-8#2^+KR+Yvo|<yZ`_uwCo03oe$M*6&50DFoZH)U
zKmEG5x7u))%Zl*O(1(Y(JMWv-A1(<g&zpJU)6>(z-`IKh`4{inCDqz`ah<4CFWdY5
z|Le|tyI=E}m#LBANs(oUmgtQ)f4XKGG8wc>e&A6M;aV8wkUn4fB1_P+Xznjn4Ta`~
zpS#QdH72q&D_*(s;nBYNnkGhBaSdylm_EFE^}uju63c=p-2)E~f4Rn~D<vnapinP=
zaAVb43I3kNekPMo6-o05thj1mn|x?j>6f~7Vv}CID%ud?5I>*4W~q?eW=kbd`SCTA
zk4f}_>C;9ApP0?wrc4$OBpnj88lnPooITYz-ODFGGGj7LcgtzW5N+^L_K4bXH*Ze;
zzn>FMrrg+`A0M*zUh#Qb_T`sn7TmwOI=tSU<-vsu0t^l3`}>kUSJ*_Xy|yGfVt1Kt
zT>anDntwl^2d<12>lU?qmviXsiiH6jSzD!cm%l$&`F!s5NAa_)4VVnt4R7@Zcuh&z
zIO+V+C5N7z;P}(rEMR8B7=J~;e#zA3$L?NBC~#gX)Nt(bWGC&*kGwBWpYly`)zuF(
zd{)c~K3_l4Jnh0k&jZ)FKb*XOpw~=UM3hTpL+7$pD?b+g`1Na9@B#N?E2a}kij%ZN
zR)l;wr^R@|!xXd_=oTaEsyznHepyVpMib}#V;1;Yuhp4#aJHg}l;XZWMFv0J<diqO
znI$2uU=`pQVv%I$^xE*V?E357-1>V2lqPDp{b6)jD;rtAY}qmfg=hPYCv6nqVH4zP
z6}l&!zw4#io{z_*Eq=e*T=?(j^TjJxa2)TKcP}qD-?G_F!OYAI)QJxb4dq~K{_$*f
ze!=In=8rd>)@weP(BPufS^X!bS+K#f=j60TzJ$essZ*yum^PJ>$yD&GhZ2Lh)n9G_
z%^BhQDq1hub*@RMKg9g3`Jlj!H>_csN*=vt+>z?Q`ST=u@$3IKYQkPel0-hST3WN^
znPqLApb;3LwRqiLw^avc#~&|iRd-!*j+@bAO3o2ChT}1MK0j(6T)#fqK8)>E|H%ax
zIX<4!)@);}@M&=HJ=44_l3~@-tUYB<Or!c|zQ0p&n0G_e+8<xn*UQ##_x^sj{Ql7&
z6_2E%SB7*MpR-_QP~u&5`0!x?u5`Q8hYuf~;I-6~S;^Jawc`KZ?;npz=RY{DzuzS?
zQu5!^_<yYZHlH|}4ko1Ro-|45$~B>hZ=0H!=2X2}S@Eb-9Xu%c@8|O!FBWyL_{)AG
zNP=<4iJCtjk5@doc>F=BrN;Z&^_=_%3WOOL99F0)HE>3}V4Gmz)hU$LKJ$`YC(DAE
zI5xia-g|NJ=c?{8Dy$Q3{h~i%2ji0c^%4vd-Oi?7$y&6pc&S(Gy#BN^^G!FI1Rnqo
zcC;SPC`mpmRe9#M++@x@x1u&YkBCz_{KmjJa^aG~(kB<Pf_s{0e_&k9*RZ~&K49^|
z1L^ZGR@H5FIcw4wkn;N4T2PI*E&o2>OrN&s{Jo~H{<6#02=KW-s(!Gm^tBR`fzFv*
zw{LIEySwXzS=C;<PjN;TGJNZHJmLba3t(WFe!A7Uo$ukpc6q;D@tK*L3<*g|N>43|
zTIa0Fu&MZ<Q1@-~{HIqnEH*~;Je!tU|Da%Hf6(a=_5v3Mt`JY_MqyWBquxzUoU5;Q
zUG)5Px0Y!t*E^Ol0~ckFzU7UY*ZwmW+A#FGaa_rg=*`oZ`iIs3?PcE|yFNX4VYn(}
zx+YHh&*QpJ?A+HGo>_G6+x#-(z>GI)D^$4c<y=>a9C#?vdVcx?w>O4NPeU1&TO?~H
ztggS_HIcJw@7qr^b)&Z>+}@U3@noWV!SA=*kDFx6*wsk9efyU4|Ge67H&1L^KEKW?
zD?58}pP`9KOZ}h6@;g4A(pFw?IoI#aot?txZNJAHD*gGl4wSk;J>ze;vX$4@|NHse
z@Lp^E&(rY%F)=+~UwfMMKLxd`)z#EKJelmjsD9~ER%!FRBfH=4>kiP^a^v(Yaa~>A
z8+CX61ET!)PCS%hd@1jc)I4Txh16Txk+y+q4@EyK=m{Twv|++McY|1FiT;8m8p}T}
zQ)Fltiawyzwqg0~g4*Q{D|=Qk>S${@tL~o^C8Exs#o(-XAgAyD+@(?f*%{JyOL}!q
zT6T5f@+B?x%scn!6ux~|@=KhdMT*xZ&DiO3X>v(GSO}Y>|1^8!#^cLp|Go5c@rk$F
z@At+3eHDIVW3u}pPwADQ)jrPrwk>yemnWZ|ru*ZmetqZWb5`7;p`kn8?Ru?r`)7^a
zn|phu<!e4TUitU^UbQ|b;vc?Rz1}T2SolkoEuV~qz*WimKQ9*dFIu;bZ?<{<v9;Up
zbzSzimj&givbVQbciNaW&0GB>gsbB6GGBw)XDtdIFo4#efksI7{eE{?cl(`9H@u@o
zjHWWJo5{CTn8_fLrJyj2f$@>%ogDMUo_=|HTO5`)t=}!ZaHZykXFihxSARaheIc1?
zmH+ZB-afnw4mQ-c$^S_RTvKc07;)qCRIi>JZ)be@-FYj_r<{pjvLNWJr)HlKZ@gjc
z;x7!YJAd9^w!dCNM~pi(bmPjuCCeIS$UbxJWMDG>I#+$ZPH*ky<Q|R#K{I*gJW8tA
zy<5}WV)DHDUBVTSrgNL0iFNMxso!?_Vf<wFgcc{oce~&3TX9m7zuxYLLRMDRg=^Q^
zdZo>eMQoY?4x-##-GAS<?{{5R_UFrT``%TYJoBrMc8Lc5zIN@}qaPn1U&z{eV{5j!
z-rg^lX6!oBE?32|I()rbbhLC;b#>vhndy%<9+z8OJLhiF<X|QN1`#gSb^HHS#nk`(
z%E8twAtx92Mpc(<@#Mu4AL@B7++z_6W`41iVWEP-^2_-tDMHT9%H3j`L17x2wvE%h
zmTG9|wQXO{-ej3v6QZTK??+O@Gf_PQIpGU6rZ3O_eO$-$vu%-_!W}o|7Af8y`5haR
zT;KUW3S7-9AtiOtrK3A&rHI^S$w{e4cxP`C^>Gvoi1YnZK5ebX-deFqI$P`Cn@I&0
zKbyIvUzCIG!s}PDQ=}XeT(8{ARjJ#(OmM~3mc4>=nF1Cqi*ui~_RgH0Z`uPij{N<8
zU;gv29O36BmY^Ey+s$<Kns^0)Bevgr&F@KUEca~jT6##o?qhf5I)mRQPl*)7#}~zK
z1FZvLIFPnEc~8SMF16X5Q~!8P5ml|1Y<HP>;flz|B{F?1Q^J^X_!9MvzW-4>6tHbc
zO5r@k5TVejUWLL}44;))eKxXP$S`+0H+}Jz2^u+W8ZK8FS6=N7yX|SdbZN|ql%+0G
z7JZ^TsruVx{F&8vuajFmF^FZu@te(;4h3C$Eb&t9CCmIsL5GB6OkI8w`VMV13fim>
z>aE}JX}+DeTld-50F9Q}`THdI|Nr}5JTdfU>&3h!w!fage(UO(n7AdfsLA9*Qa8)e
zmM9hhj~ZnKmIS`#4eEanbnrgV_Iz)&{a^l${qhV4R<De_a>ed$OK@w`&M<?QB}|`-
zcMGaqEahcw{t%@zC5yqg?D8Vl{|z%=OHH?A3RqAdrap&t-nXAiebfz{-%Xy%RPguL
z*BhJD{iks7urS@&mMcB4>Xqi7KhN#sk6cY<FLtlE*k~Q6p1{PoBZ5~U@sMdlh{qMq
zH9?#Sn|lwupT8utl)L9R%al_Ld73X{d&-nUF3rrA-S=&AGN>o=+?55ip!(cg_O+8%
zT<T^}+vr+<s!Ygs3-9-@jkezp>a(W(esuLeqvxwKXUC+J`)@=FgxDLloYzlOYT()F
zAI5dy>FMc@|9-!J+*^Nd3uq{N@#4ihzFhJKbxXl(AiiAk7O(E?_EWQJcwEM$_JPSn
zO8hvpLC+>7Ui||s6B{lC>1k<CE)h+$&Wt!P<LyPc`n=874XTrZrc9swz4>$+Xl_5u
z;1rkYuDN%w#IO|Eu+Dk0Q1@MPJlC1Nqc0iwg#8$g$LxDpw<vCB&az<RV9kWdcc*;T
z6XEfmy+)*gVMEeUu9_bY+d-q#3omATI4U0h;4r_vPt=#4Q%<;WS*#PE;lNvw6r6f<
z0@F7B+nSX->s5CPJ}Hs9k=)f)F(GkXXMP3ShKn!G{p3{GJX4l&PAqeT>Ix=@Gn-X?
z`}~<bP1tWF8=W<&o0ziEhT-s)D<1^7S`7>gmUCW6o>3<;>t%^&$ZzZQpSiO;J_rB&
zV_=XX8L7>{m~eAb>W>$T`wygT{`h(Rf0^a;r0P{}2Boa))R(Q_@mREp`;j|?xHW6c
zA>GCv^~EBrK4r=ZO0Jf-I35`W&0^#^QnjOUnRSEs?_HP9=I9@|`Dp&pq=j)Y{<>W{
z0gQ3R4R^YK_4KhBSiI=hez(%BfnlTIlh(GQN<0gb7kzv8;+H+c1MR62rB;Ryzh0`S
z6AKXv{a3<dtmC=Kjp5(%`uacY*Vaahe=a|3dcEQF(?{=izwg`Q=FVNIC(PBFuxX~4
z9_yS9Yz2j{kAw(`E_D-V^m6@i@aRUqQ*SvIOe|u#@Mw$6-2=91#w=c`_bM3LIInko
z6!Ge*wvqULCMJ2Qi|5+DEqi9IF#ODaY5xVDWTQ%jsmJ`^wyPfqu)3$@&d^xTB3$#R
zM%?1)QH}NM(ySUKC7w+%wQJbAb*o`pZ|8-qt&(xRWyUXLS!SPgQ{6x5+T&xsjGse~
z#GK`n5Ag8OmXwlmG>~u#6|EIBdAVTCf->gkQ>H9fvq?y9GUuepi+CHZW+}#1uWf!N
zswYsmNbY38uelO((r$Bi=zW@XJ%=rRWqr%Vj039EpPc``dRbe0f&t6yVj<9|k3{c;
zwK1Fuy;ebDvkh9xq#HM_I-_IZtn&KJw;4VeKR@<+%4aJXG%}t)u;>~C6Q`7;jhn+h
zwY1v>${k;(1i!Ghzsz}N!sC=)hC91TwYTNn-F4&i3C<p~U$6hG{jKY{k+YF$La@)7
zt6%CR7&SjW-g)C|ePT#ZmY_qzEs<*(J%SCEw){7;nOdGKKA6@nX}U<NfV(5(!j&T|
zZR~8zlpErohO$gJ%Jk}0g~4oF0l)a)9SlpP7+E+LzBOeuO~0`J22YYnmC&`aDh)RV
zT|aIXRVEHEvG2u;!ni-4HQ)9^{I1&q!*6y<XIez-dt7?g@7llU>kJ+qZqI8=8YE9l
z=H!;>KiLvAljqJQi!i0)R}7n%`t@XSNqE#K2dri_nEe=(fB!iuNHCnr_IPi!z3%k&
zyS++{46QYGKFf|cDTW7Xu^P<YYZ&|BWyz%Ht3-Vku}wHRQLu-H_o&Zt&nlhSg%>aH
zcVIGp!SYm~o@r{AC!?{!8O3at2aEgdxSAWI9M|4{d+cuc{kaQ8Q}t)QV(^RL(7WPN
z$~4<Y?#i`K8MgISD^#;y2_9fEZz@=2uxz!#?Luh|<_xi)>p#VC_ZR%Vf8hd$n%c5}
z@agfFOGUWsbf(SZNSLujsev;qY4co{t#jixOFq4NRYOBdslHxE`mgbc%ZhFcetg1h
zFA7g7vJ|hgl{L^zXp2$L2KP-tqf+8=6^&QE$=Cf*ytXE?d9izcT1DzjceQy3CRa6{
z?PQpBR_@C6^hO4s$LtmtdleGH6SqBH81|q2h#N!ttN%7D)<0joK;hhm8!~PyMGho&
z$}=u`$2wznm_g^P`fZmo84Pc2c4p9;TJz;AZ*q~5$DRjfLjUULOq!8voXEO((u#zy
zQHDl_POl3kCB(Yc2sZHB{ZJ@-cc=69y4`%Bg^7>*?fd4<o3}zfefQnI>G5@vpw+77
z`+vu-iQO%xzyHrCrFB(>Ct4VKZZpcH`CU1j^wDW$%pa4)y*uQT>mMr@{F=MuyJsHj
z<mS?b%o2w4UqO=upAG+V3kW)Fz9}ut=yRSsU~0JF0UNo68yTRB2}*Ple9VO3N_Lb8
zban-X9dpfJ-(R74vfOb+nDFF;j5QxM^tIZT#5h@UA3QKYH>H<BM?>QPGrvv4wQFG}
zrlt?W_x}=o_4;*SeM}6`(xA>ypNc$|2E~-$E!EJ_04-VHn0{XFLq)fI=PZ7?es;HJ
z#zuyphAA^QBzROQ&oJgYm-8*9l|d&#e8Ij&^MYjkHc31BRWSy=VPH$LW!Njm{e#Oj
z?kvN+-k_7}N)1|~d&Ib%9F>x$%oATQYlfMj>Aaao(->BlvNSr>8|2+|({pEFd~|Ep
z*~|R7o{Jtny?T`)EiLY{t5vE756?}fYbA{BnHd=eKntW!p7aFmF0r+>EwGSz@cHM8
zb?c7Z+L|3GwLVbM{pS99`@DTW(|G!OCf%yDG3aAF?{GyX-0FkRa>mC>0nBmS0$fTg
zX1jLR254<w?5FdGc~4aR&RJK!JvBAu@byisNKhyW?vU};J+Lu(8%uSXrkwJErDjrw
z^Vk=>+jKgi<~H+OKbOx;;_{2wE_7cy<s~8_cIf(L=6z0#3Cs9Cl$?F}gfC1*;olxH
zhb5;Uta^Dkqr`dPgXXh+zHh60+)ji~{{7CSZ@Q{!1H*y<ftR%mC*|8Bbm~8da#fs3
zn{s_Z{tPeH%N&O$oKBg`z;pO%(Z;&JRcqq+*KM3WDRAAMPhM+m-j>WM|5v$WoB8dt
z6F#PDJUn)7=Nb0(M<?wN-r&Qxfve$RUBurOhZSpLV)zdjJe)ZvC2`};BQX(+4f_~G
z9-TF}ei@gPRw%6zc|heegUQS<H+BThY^-<H(=#=-@$vCFm?qu%<De@`Le$&?mjyr0
z5p3w({q1p8z1qQ-<w+Ga5?>!x?V4t;-@)-<3&WQg3_mkDw~J~_{V?n73d?3YZuwRF
z?Rj`^x`0ct#4VTO|C>K6NxJl&ef>7Gk8YQ@`ipgobFs>=(RnHCv0PB)qR)dls~LHE
zgzC)<m_E&K-znE{@T4ct_wWAI49~91JTPEo)wy!*Q`(w@wAkNY_ArE6Ugel{f{AU$
zJZ2w7)|@Spf$FQeYwE;i7c}!XOyLczX=RG*ZoT$-wThM+(}@Y2Q+!!Id^|3H{C56+
z->ln{{j4}a%}V1vi{7Xx^D11<6f`qG+5fBL`{MeWI;UrS(RWzVa6i9({w2FktHw|*
zMmDxKLo+dl!oq7crb3Sm8C55pXc03yvsV7=*DnpxaeQTx@_YC0TVwF!9Lqzi16`JL
z4`_9A$#1E5c$>iaEID1<Z87`lX`x5<*d=XM65(0oqo-cKMrYN3=8iA__SLd6C?@$8
zPioU>4D!5E|Nl}))S-xjDvMF(CcI_l&gJ*F{VJlj^NG-jlubP{_VZ89;z;oH<ZN+L
zY;jWL;^zK%ull{Cf`Ch$Fjwn?0*fEN@Bi<6^ytyixOa;tcCt+<5OxS!wpcE$xU7Vs
z9W?cJ^MzsavyWVg6Q?}u6ZMgjJ)jo-<$1mO9mYF%-?~;-Djs?C=TDyC+ynC@KF;r(
zS+TB?QLT$%SFhWmchj9L>}S9F-w>(!;34CpjjQ)qJ=`|4gTYAi!4n@pzeS4|Gb<~9
ziGIq$#Ax&RjPZ_#ZPE$LB5&x6Zc;n5G5I*(n;RRM89scu?4O*FzyMl<bu;g98?Qk3
zQSQBa>en31Fn+XXvi_p4Gdy4aKg4n6z=i9V#S9`v7^kdCEQ}K1VLhmp*`^b)`r^;}
z|M`C&`z~*sJv&)hEz(^|_CT@k5!=l+44)1EN~_J$63Gi${Pw80^7_?Fvr4RY8;Z_x
zV%*(u=irZ>)0mc>XHpYR)_C6R<mj@lS&#V!lWN0}q-pExLoVqtWV>#i!Qqo|!kk62
zztcfi1T<Vx@Otg`q@0|bjngMxPVr?aFgxBS>+IX)xAwH&Zl3dYzuz3v)960o!n@#j
zj-M=}h>&r>=A%q%Ju5<5E*%Q`vh$b6`^h<a8ir;%?n(`D!b^YIE0{ICnfsJ+M!%Rr
z;-R>P;<F1<Z6vwsEn8odew}0=!RN}LuHO9Oy?o#AxxQKd<~8JaGkPyws-dIPaQe=y
zPl*~rj7u(ZZ)k{Zs4_IwUbVFEYSz(jZ*PN_1HMiE^W(UE+sTwejm+#BF*h$MXDc;q
zUb$w?kzjvY*4=mcI$eam#<{z*v$1JNY=0)Hw!8D2e8T#pOlMu|H5YYVHf^|>#AG|W
zKq|j1J==&S%e0N1O+Z4LIo;3F@rIF#`iB_|Uyn{HGrZLkDCQ(LnRDvuFx6a<6YL#Q
z4*V=$s%~$}e183XFimjon^Rn>J)kjMO}VB+A6_+b${Rdm>e_tUZ29uz?VpPDS`OU^
z%$Hj%IO*wWO<DcuXAI}--4;Gb-tnGAE9j5jwD53c3)9w#3l*n?g<UH9S0Gg}w@Nnm
z_?d8Qqxe>{Zg8z#wTeqTt|IZt|LN1FE!wiB#50@G>Vy|##m}eHAA@#>^vPNm{QY|U
z@topwjc3yir_Zl#OP^QC2HIBw>L)cN*WYNI_)+jm*QAoy%NnQqummh%YWr<?;q|Fi
zA_fM*9ktWm=>**t|5Tx|az(@O6eri>;w#l&s`BzR7bbV6Ug~d;VlfcmI{0XV%kl<a
zwHJE3d6xOx-q_GMr{SDy$BA{~pqc7ZDIaF|2!0ga*Eqkq_=N151p*JQ3I!f`6e=0>
z^-sO0*v4|{-U~5BoG+7En;5@XRBzH^;t;rhQ?s4%LY?}{G95GNJ-e(b&ZI@LDqQCD
z;oE+@7qs%*XeQ6^Z*QGFPxef`2_Dcl{^+v&>gsTJP6xKC6JCrfF2DTn>-GA_$E5R*
zJUcu4VA4h<<%jz|&wc;kr271rC!%_M4>iQwee2(+evZ=V^j&bc;Ix3wDhJ;46HVnB
z5-({U;alGLoa?}xZiXO%hQIUbHbksB!C{iHi_>Lk)6E*D+uPHpZ&*HgmzA8GJ9B}B
zTW4WITCoemva1|I>zLP^$zzn*mfOW1%6~vEo!^VgTS0UBl6w`5ff_#^^vz&A_-)E<
zu4S(oR$p6Jzx3^&td&x8ugQGok4@MUr?0o?gHwmgB8iXe4Da`RKBu%cCv);tCIJSs
zygMCzeS9_FZl-5sXFF$RYEILQp0+XUQ;dS}*LvYN{bP6XKD-W=-rXm5E!p>R#I*{B
zwm{F2A4fiLF0DP(cA!|1C4uh>L!VW{NkJu9Poc$UIZ|7N*3`e`wlKBxt6*3aVlbOO
zJvM8;pM{JWs9`T<+rlvCDeH=9t3I~A<j!J0GtugR3zI?3+m$AbDTf*x_@;O<o?2ez
zS$ZV>6xXx8`S%xpo$>P+ulXH@)mOXX|Npvf_=un3UhVhTo_=+?^%_&X3fX$u?(wih
zYBR)FJY+R7GkY|r_+0%#%jW_sC8wWmO`l&Y_Iyq;pUBFfX_X$!bP`TIDH0JmdX3}k
zQOnTQ;E=;x=FJDKzli(shSlr$nOruG#Q_`!CMHc6FEV&}ZTj}w(WK!+79-ci2Q%0N
zx>=7Z2`<~Qbi++IA-AqitW&)h7GLarWyutv8kqQg`o=zH&y#}28Jlm`H$Od{tXw9y
zS<=->k?ZG^^_APW971aiTWbA+E`IQdIJhKLZQqd_yGpgg)<(6yy}jL8ZSuow(fPeq
z{|~auw;X=xvE%=)($^A<GZ;60;`@G5eSQLHy7AZR^^4=gJ6$TC%}oFB^ZESrP^lkn
z(s>7}-|uDDo8GOxZU+;;?Uw+zbM?vFW-pwgk!hQDgT0Suubt+sRh#s!rulLCuLwK5
zAwT}i>!(j+I*zKoc=v75M#Jv6Z5qq!8zcD5`%khodbvudgil$pM#p-Ybqd$kD2B-=
zo5iMbwf+D8KP_(h62tSM3)p_~UEbsLYh%Qo9X}r32yA?q?cbUM+Ht;2OaIQXpboD3
z;O@wML7k1~?U#T3bBar~YL4xdH7(O5qPOK7Y~z)FP+$QX40l!$ay4y~v77Vv{?Zy1
zZPo`1o!d8*y^Wev^Xa7F`?ohXGV|O2`Jl8$%MPS3I)85~Xd9fcuyDnXhwX{mZ-1P=
z|4-|;;+e8(a~3ZBuGuk#^NUGrnc+2$-SwHa_OcqPUJ-l4di?q(&6_yqjId4&`;5Cx
z7v@Z3J#%ua@%@!InGEhPu4gcOeKX^WLqSvyOTh{AmWiE$Q^clCvcB;p<4BJB#jUDO
z|5~z7zT5J3)|=U9*9qLZm?@s@s=&dgzH@V=no>j1JdxHpPG5Ha_OupE5#}pVYFWAE
z+tdY}^_RYFzh7tlrp&tR%?-vzhX!vA6UDR79vp10c)Rs_!uH#Y4EulIeXlV2WWm#^
z;ciB4JS$InF}^6<eb9fxtOrFqKU8c|<`U&$+n9gf?oQEZ-5=-w|M6#Fn0@wGxBk8v
zl8ie}2p-7ab-FO{t-#vn%bS(_1Xr<y8r<~BSed7|)qj(8z2gmIz15z^Ogk!%K8tKu
zU`eQ+R%xBawKb}tnO#?4MVLG1flZ5yJWi<^-1LnI+uL*JAWPPPY(^)?h9!(Yos3OI
zo&5Xt7c!{)ejt7<#r)x_t>G89+T0RYAb(emQ>&^*^XwT`FI5{8ZU=^d5RHVg8O1>i
z`&zmU`@Xzex&J`IrTXu!;K67+jr6<8a-gyLD_0h*UCS$Np68O7sQC2rw5d}a^`<-P
zO;7%*qrLc2&?No>9)?XJ4BNJBNw~f))?lVjz*)~=o1af6XJjq<c4eYwpR9G8gF-|0
z`n_hKZt>TBVBYiTly<@Hy8>J<zlLtM&<P0B$h2K{Jf*2CrTVX6eJ$sY*S|Au?PFJ{
zXi2<v`^2<ipImaDx!Rt4Gptt3$zb_7qhZ!%&9_F^oi8ODEqphpc$yDOz*4241ABH^
z`TY7TQEU}xV;kzB8yGCykXqCb%E0rTanGAQFTa21Z$6#stk%6(bJ=Ci*=tQ3KFoT^
z8G10q%l2$rcy#y5jfOopay06vdSym8EplS)KHT))L}mM;lWuvA?#KFcMYsz8|NVY^
zPu*o-^RusayuP;f@UGIH_m65$o^rnqS_5+S?AaTeQn}-*UaHo7I;mdq=i~8>nU~c-
zlScdhJk=Mk?qp~XR`+9Ic$Hpyp>2N2t=qRVZKq$&c2$sY*lO@`&FK<_Y*xW~p0*FJ
z(To<1<_0g9m-3b@m=v^{Sw}<5X=aR^IhTZ-^t7uLzAd7ho}lv-zJGB)&uBJNAwX;S
z-bbI}8CG3&Dk=XhkRsX;9xObWZCMWM<fpv~p1KJdF8>%4Qj%Dl_bJ|zcgQ@LebA*)
zcctXLHK2L;*NfNL%4%p&F|a<fMXr8wqvGY1r3^ZHddEO>P`7SHf!b2XK#P7rqtWjD
za!0xK_cZiMo9lfOVpK3{pKy34=aRPn<(sCJEx*jU`KHXz*RS6my%M7Ea_1R7<5x$&
zE_r@;($QoiM~6dPi`M5$<oGED#JMinx2dP(OvFzv*E=Nv-<CHxA2D4pfywN4{aJyj
zT?!gAJ14Z*GH@=O@Lw~ba|w&8s?3)!Ka}Dc60ck;k#gJ=%`ofiycVVjSzI@A%$=k3
zTq6U^DjS#>_K0n0^^)k#3!2S+HR~2@f(6rw0~5ScQn@4;UcGv?A^*PJj~crfXVW}X
zghE0?U2~1??D~|1zNyYkx@n{oo3b@Zx!$z<?_ZZLlgL?Bx3}dQ9-FRXCOyBdgu%M}
zUC-`*#gqdP89EPtzYH+2<6C;YyT1BIV#|$_txpd)aB^`keIdn_@c;i$R=*!7f1lT7
zkzL3)!#S;|ZbHSJ3o%d3r2Fju7}yl=YJB@mNyawH^>ux=m7vIvkMCD`-YI&X@7Ztq
zmh)@<0)-HPpXM9Y)faBM{qeQ^AI9T-nH$s3r&m0m+sU)eYF1w#-;A@*SpVn8L`3vQ
z=l|vPla)Dg{r^Y#0{`<ux%^uX3vCMc^(RJiYr>Ng@*lT7zU-r09#`{qD#zi&GH>qu
z>|b#`@}Ppr-@iNlZ#-_`y6N93p-l{qDNoCjrvH-u^L}G}>W?+WJbcHyHMdXy_VwXv
zclp-W&HNeB&fzP#-ySS`^G9Xxe>?Z+-5Xw=`J5Te&&({jDU6}*;l~QllCMYmuHU%9
zVSIMkybz18SAq{FZQM})KJHHK_qz-Ye}8{(KKyWj(a9AHD_qy>YzPSQ64`d_ut82k
zP7vEpjeoyi9(ecOy`%oTdur*cEuS7JunTcYE6Zqxi00g={Ia&0@7VF<7hmPI?wRyw
zSJ#sw5!PmnnV;{+C?q7Nv@p+H!<A!J+x+<DqJ0b4-%SvhD)Mjb-hXi($Cpm%?yTi%
zYZK7YZ+D4f-ansr?KUP?SMKlmvNAF*fq{XC&Q~v+;B_-$qgFsjXlv5`dikT5pUcb2
zyY5~tTO|4OtB=UF1=DO9EX{ZC<4#<*tScZ?wCiX7nX;V%S~@LLT7Fi~$g4L`dA#Yw
zbM@#43Jh}9EO)xHdgSy~zg9j93vYf~wz%Wi`M3n7hV^sfm;bGN_Vw0*G@TR)v01z8
zwp*JRnaQ1U72!IXq_0@=YUT1aFRywpr}K8db6%WOpU+dc^Uej(!jh8tCr_Td@Zv?r
zllK+b=_|sn3herpzTacV`E$0`&irqx8?J5LzW-NN#(T@>6K;LGS8dOCx9s-8fEO3m
zJ1y+5^L%afV!`c;vRc2V8+rY%`Flio;dZ_KHt(u!?j<WOzUX`W(u?I^TLWHv<<@*#
z^t?X1yzO1h+jA%WzyEdnzLWmEx~dhMFN+Fs{qKG!y6nmN`oGy3pP!xOuDdt?|DWay
z`~Tkl-?p#z-_HxLXPddkne#|G?U`M9h40$WG>tExW}2*@V5hg^!PX1i`rD4}$+N65
z`10nYda%_s+3NQke_!>+U)*Z)tDvmK>Ax;t?eDd=DwFGN{j#Qi+gt6teqO!Z+S4z}
zzqfaliM2KzOo;mZ|6QlJbNS!A@)d_K_*UMZ{=dxN%OC0YOH1S0-Yh(PLH5_#<ny{G
zcDfxq23Dn^oy}0(>D<n@aOFx)^LrJ_pcQ;;qPO$C-}gK3QmusyUsrdxa=ojo>%@;S
zod(utzLYckudn}h&t}KO&-;G=VN$7RP|0gBFZ?7^^v=7u;@G7V(^5{apX%XP6Do6i
zz4^*o^S;xkR&9IJo16P+?GmBen(AA>{fb!r>DMG->uqmtY+5qW=339Qc@JwJKVX#G
z!8l2wBl~|wlL|+}3-%la-%me7d{?r)$g^4Ows`+v>wWf3kqgo`*Yj8H<(ZJdxPR*9
z(gMfDdjzv5n(DCKxP9eK3hUy_o(Wq&Z4thapL&j&@wT;vurCAqQf3QAW8Ndje>miw
zl-r^ay<yWfrt3k^GFdb~e2MZ%IGgZ(@@iHdd+UbW1{dzReoXDjtfx;uT(dhzp7jK4
zsgT+y^Y`~}inTgD6b@l{C$zCXqUZPb_sSw%iKV5Y*Vn~*XK_93s;OY8I-3^8tH5BU
zE2d&~tYt<z2dh)Y)Tl*%ew|^n3-vObG(HIJ@3rJ-St8spsh97;-}?-c6byM?cAe$e
z6B5y-Rw*2*zQKiE=VoI>*~P$&q>UD9!s?@<Mdn}KRnM~EJeNnQK)36PwQG~=uX5^`
zN<7$pQ=tE-MRc2kf<yPB*1nd-Z!}jh+);jVl=(tVnk`RVFvBPFSB|$hb*^S@d{m$y
z<fHq?Tq0#no|@~y^s|~wJFYTc$lvU^>Z+Us_Y9UZCIb4aq@@I6qYrl--uO{&qo_}-
zj6f)3<4c=0CFM8XdTVG3E?B3xHM`v2t)8LLcmDC55Ur^iYuC6Wq_tgM`Xa>Y#+@y~
zGd7hkU@G9>@F3p7MDFQ5<_S-2E?m9J@$A{OYpe;}8y+zzz1gkG-RkFQHYGMBw%4nb
z>EFsLAIoy`)m#teGcU3FHk<wLhcy)oLi6r@`TJVX!R<zIcEq{#Em52?>lCIn8(uLn
zS6|v#&zr@(Q+$ETaqnoA?$*vX%U0_s$}&HX{Fsng+BrX1?~mDnwx4m*JZ~0%`{}`)
zJvB;-aS1qVm?P$hnVg<&`IVu^eenl>-;G|3(QE58rcPb4PK<Hs)P{(&r)SUebIm)Z
zbunwQiv!a?t^*bVGnBd*qUMO1ct{7t?aG`vrGu&7(COg=7Y1!@Z}Xtm+u07qM$OYQ
zDkFt9UJl{0PvpAsYRjU)dmMqC9jl)fx+he#Y}gUkaD`{qrs<%tNhmFh|NngcJU7os
z$s<y}*K&jN)P!X9FCW-BV`Ewt%fqz{F>wjc&WBx1zh5T1`SP48`?&RW6<?G&FS?qx
zM)>ym7hi+wBi8!JKDZ`z;fRH!(h{pUJDyabhL0H{jWZ>c7&D4*E(o2lw1@jx6|aIr
z*;%j83Jj%QvOk$wT7z6xFx+8|khydH{s!OwObs{R+*M=vDf#upQ_h%8zAP#iUN4P^
zh;TF5@wsJM)8p+%o6|WL9TZ#6TJ?1ro4{<|q+T|`DS6Aj@z)D*E}US-^x}jf(}~0F
z3w@Xj46L~qdK`ImP`~kNs;`#(1Ky1sms>WgGDVyb+2EL~@c&<chHJ}rw+q%AZ#Q15
zZru}kV1ikL%7d4_{>!f<o|+nUe!FncUb%15=0S1mR|z>T6*`>tb>ZgVlUIex`PpR;
z{L>XP;Br;X%DUm(d_!NQp5?(}_mYSm<@ujWr^=aa=iOM*Q@gX(g?&c-)cLLNn7WU)
zf8Tq4$|tLn&GAgLPamsfYZ9K8He=EhF4l&#C-kIK*qGhwemMJ0pM3dyyK-2QqR-8n
z(FuV+jxU-W`;%$<2RDXaf9qoQR*8!1#W+~V9DDI1<5+I0kz}8oZI^gl#lrdqZ5=tW
z<*d_h=@nM_=r^)2IQr=D?t4pb*Ep_XewJ6bOHMCif~kT~cf!H_4N;!YJawWczWOTh
zukP2!z|Ib)^(+Z}vIo?+sGI$pm%(&nrC*Ny;_KcYKb@XD;h%ZzC7l;mp0ZvnsvD}`
zW=t~QXf5Ht_+i>+el}+*?in&H3$CUftq->KFWhSK?#85ltPRi7IK#ph7g&TX2<tAt
zV;UdV;M6$b&F{mEp^vzFW-R~k|8GkA|46R?n)=!~b9M7s7Mx8x3_3alw8d-k<jFs-
zEVr9lc)MF%|Iw|j*{m_Kg(utD7o1OWJbZKWnr&MnY78W{m2`Q1J@BI6GL~PQgVo7I
zyM9(;@y!mFgk{o>hm8Be1<DwhUyB*6I-8Myh&}HE1Gj@3YmLfEMh^u6hviAHc0}Ai
zu+&OTNVK1csjlZ!RCM>DJpcK(&Ra5_C}e9At`U2-J!9@9A;zevtb~m}HgP$0`n5m(
zS?LlM9vBsP@MIAS(?K`c1Vz>dm&4CJe5w7M>sx*0l)udRSq#2v!k}Yw=GasU$^Uu4
zp13i>=wIc_rPI6i-f0r-KAuo~yDN%$hLGl@SB(0J8*3UB)-q3d^);f<LLe^Aud;u7
zuR?Uq`5Q^4QNck6CNaw~Zi%Q_k(uXKk;=L{@B6drC36o<&04UeXQk_7PP5taL7A3I
zE`6Hvy{N06!KyNf`Gv7Mr$fVE)99$c##Os^ZQ*0st+?E;h-<0G2Q{XM$jHvk(MmyA
zuU>VH;jN$X`K+UcKwgj3Bd%@cOzX{A_Sf_3>YC2h_xf_+lZ*f_qv}fYnMsR+Uv*eD
zx+WPO$ug}8(++9pQ{B7#y7$M|@t@xuzmu=JiZO;qM@fdaesSQv9hDs|tY<>y<*Iwy
z&A-`Pz7x|tb*h2QK7&=#QV+J@3|N@(>V(H$6-EQQ5<Bh7a}G0?34OEcW?g&U=J2nG
z#;Xi_9QC6_bYpb;t!u;<ybHPH?K1a3mF=E1V-Z=|Il7%!dgeK4s_p4ySeBfU!gBxL
zx9uO7>eq7K|8;Hqh3oa#!{4Zi%5-05S{pRGG|YhW;Z)HzI(nOg8pOK!dwZ{HXy2Z6
zPirm1k*#O=4bGo9+G83lRblVKu+~p|mgq^jNu8Dl*v~Q>IA*RC@bxv7R(`mxtnv9H
zRnE?79~VF7yvd^A$#UV<rbS^v-CTm^nL&Oxr!lcH?49?QW&WO0rpp`(^{M>_W^+6!
z`}gPkf0_G#o|y~w9}f%-ZM}Lm)MasC%@bw$gP@tz4i_5})w9gEFPFzW*dC=Awo+l0
zm#pyCxgy*%Sd5q_Hw6}a|8j=aYAIj&n(~fsC!cU0vu2biF$%mc_3f+cZR-=t2Nl9(
z`bzl^nDeD@NqCg>{0d%^P~s(9S8wYO;iG@`<0?Uw$qYShP7#}KNA}mVRK)yeU$eYn
z@_*f`y(0O04xZz5Satny`ZKer<>4<ser~sa{$+-U*S-g-EFVCp73}-ioByCyJnq1W
z6C6y944{)*{=SZX{M`P(<-cF+|L?lttt0Vs#=)Jdf9+=x`n#{6VcQmu4O_ObZLhAM
zy7=l_q5YyO@|3d7ZrpQtvi)Yj%8(>ewWiy$Eq>(%tP74l^8VO(Wo3~E<L5IHcXRye
z&;H6a3pw#rWAcXnU!S)9(-%tdxwzfb<>@4*XF^fT9yh%|1Toy(Rmy$#?AeNsN5wDR
zyT{k)&@gF|kj=*<!arWP+jq(TpHVNnV&|qUTUzRG&Xjan{F1l*^CQNLjZfY&&S+TP
zt6(J>$*aI{!id9RVuo?(3GO{<4rwa4j=tKY=3Dq7Qb+pb{a?SbrcD35xOnRYm6oQE
z<=$4`qn3(YewXQz9QciWvSdZ6?u@f>=X4Ts^5(fQ{0&<W#M&__`{>sy&1K8}bR2yY
z$v?3_Q=w|ATz%Pk+3bm?e*NAHpD@R9IV`@&(dsnO?CkF^m;IFmI7AXde?CmN|1CMM
z;*U`bcX8(Z=eaBf6Pcb#`hHSlIqbM&TFjd7H#J353^uISJY{WX{Q3XfhPP__?v*ls
zXuicbC&8H^PndC*6z?go(+S^&O1^siEY)3d!)&edqrWp7whKDc=l{xHxGjul;tCdH
z<D2gVe|j*UK4RpdrMh9~&tPG%g(*$bnLg}%KJW0GH#$|-)xr0q<>imRyu7@7!>T_Y
zF80@n{5>pu!DPvMg)J63l^+@IY-O18s<QO5cYv0T>*6&NU$9%u7GH2PrlS4ZmL)4I
zPaXTlvFUtHTTU#4+!3}3ELO7h$_%NQiyV$9vo2**Fkn7%=#HKdd(A$9J@*1`74KfZ
ztYJwegXe<Fo)NZNu9}!BZQ9kfp!@G(CFu-xgVgm0W~)u8|2e(>;A#E+dp>^u^r>ji
z|G)3utE;OomF?ZTcSp_7qQ>xWnME5l(rk?9xHH^zV|rA0AnR-TI>uF;%jH083F<vv
z97CQ2-pbbQw3_o+_jqJ({N+ncA5L*K>4|GiJsE6YA<Fn=7USE;F1vI3A5@%8lbBb<
zb<Od9<J$ks5)%_P{|vl)r6)t9MYNqcX{*$MG})I&uXVrS3sYo2wQ43`Zse;UTb+{3
zmcP6ee>{ETf~ObVJNvfZb(v$n<RgR6gpPM{^}Dug*6m-ggk{n+u^(riO?h2se!<G&
zR9vIE;DJ-8yiTNS>a`cwi#agUIDJyw<dZ2oN?r<CS$xTTWPEvEW=MzDf>mLKRWaKp
zHvIgVdL*gP#AM0Glr@=2Rzb~te%Ft&vTbdA!5I?~#pPLCd`m-N{jx>@HwIZo_G?Pn
zp23`ZCQq)PAlbVi>Mwf~gPBQ)vRHTWMZuI;4BMA5m7bDWld$B^3g(no|AQ{?XDGfq
zxrE_&bKQ>VcWwF@mi^x@vRm-T0<#I`LV+5t4d#Le`s@EZ{_*3uecYSW4_uoM^EA)8
zz5IRXcIk&tQ$3<KN$-wYYqw>~6$cHU$Br5TM*q^|jE#94-RmcCIV2eK#*}|b`LvPe
zjLm~Z!rcswnTyl}R-XoSBfMH>UtHkAJmKoE-OO{D#JE^9^42w8eU<)-;cVKK`IgKL
znJQAz63W&Kt}y)Qmj8OvgjqttpD}uln8_*Wz_?TTo68v@gAN3J`MR;%;B2?}f>RBv
zmBTG<)mkU<R|qruxYygrwVzEpoV|W;+r4{nYu0@_(zn>*i8I459kDAWrj92Lxf^Cr
z=~!Ocz&4dJEuD|az*pr!!i0lq$=5??gfm@sh~y2JXSZu|-`lUz+TGn9ZB7$R%;kS@
zC>&VQxc1r=D~C&&Mhq2~Ip=6HNqqV#@Tp4i;->r;2G(c)`21(GUe+L7|9mPh=g0G^
zZd(N>_j&sDdoFy!e2?ou^!B`mS5^jJcv%7(S1kPUBJj%9s}Hr~e|l}49%i5>J9*B3
zhRH6BYp&_^GTFSY^O@ky5|C!H%$Id#$W#q|{ey4b2!)?M%{yOmf>6|foYnt7&phjM
zHdvv_A>nq#e&!B8_13GWN|^F(zt``q@ci^N>Vyd6mzif*<mI?{TK>+6vy*eMRD8j7
zNZY~pmkwKT+}|~PQ~O0W1ST)>RhVMSsL%S~%^RJ2pXYrC?GBCqc`Cf%`@7gbFWl`9
zZ9Z?;Ego0F2&!GX_8w`Pu%1I<Cc_;?uOpLJ953U^V$RW%o;dxs-$aJED~xFy_SWC%
zd@Fl^lUri-)%IV%R&D8JV()AT@DOL5Q{=BG*1yqSBA+GU7srC~y}xI_h~P8s$=cN3
z*Yv=cd6JmJjD1a>%O@w4nKgK*{Qh~`ohxGXl_bqAE-9|A3q_dYxDL$!^F*Da)d{>d
z{d~<cV~fH^EdO5g|Kk8R0`3%_e<)pl|A*Vg=@9~F&e?Dr_-eT!=fo_vDUyu(|AS;X
z^|wo&=XqV5;-<W3^2`6adtR`dyULX2&2=N)>@wQ~-JB&2y~k8O#%r&1?cC6EhI;}#
zzw^cj8ME2;xhw`3|2R9@)zw=ZwBDGkyCx`-b7Mry%S^Gj1}j;n%a=Qja~!D?^J-n1
zQ6ISFf{8)v_YXk~Q95EVJBwJ2B415@v-!LoH}`S>oSLI=9_(W~p1#rHP!vO&H=}f=
z;8zd!mEzN{BsA1#ac%T?<s!Cs9(!Da-6u_j+s}8XEpmuF|C&)zka3C>&j)}1{5jQ)
z4h(C9yu;WvE;41;C0w1n{AyZyl~u#0O+pzakEYaruX%kjUZ_Hv@rz%YZu^C-n^zgT
zOr@rDxNw}=P#=-Pyq0;%8`cU<hUn<%kEgWPA9z`^Y|r<<@9X8&f(!R<<7(7@(OiD?
z^iJ01`&p@P88bF->|oG4YgA@nb9jM~KxJX5)>MJe(1ZEjdtZK5WA%|>++v~YDJb*)
z$rCrO8Ey>b^?MmyubQrya9VK2tXmc57bvY!7VVPAUZP|tF!Suap3AX&CQo+Jd=O#7
zHv9Ck%N!3>6z>0&a|mMBxcKtHeIx!^+(j#$mj!U~>a#vzxBuaI;%N~m4C8+s5(m%z
z&c6RgZC>rS$Uo2P|EbTb|MxRV-|+nm*=Ktq3^w>Oo<FZ&uPo<Y#eaY$)%1*wpZtHN
zO>Cx>>L0#^JUF)T$0R1T4u*3-p9%D}O}1gEl@@fE#l$w_eVK{W;X{XvQf^B*_DCsz
z{J#7~X@hm-fr_(f9-Ki3%GS$1T~u_=*2D7PbXz8mE1Y|B<xIpca44keAMj>e5uybO
zMTeCkk3hRAr)t-Se@L(YmcFCzuhqV<Yx5s6%l~lLIDJO>r;ChxHf?B#P-%K~?AV&y
zYBmh4nK}%UCww&KofE9S;oyXAd>dZGH7Lq&5KB<<(V1D|<Fx*gvqpm6#|(`Y)!nt;
zEEASBv^p_HMXC5m-N^6}Vzj(_pgV_cZYEoSj*w$QR+k3TjQ&r;_2)kLrPWF(y=D1U
zD8p!ywSr;E2l+TI2Zk5#-W_|rem~#-`~Ca&*_}Ca=0M(dd5O(0YDyWrqoNc9((K=^
zS?m&2XVxUJ{KJHsTyD!JCnY9IE)@8^F3InsA5)O5Lc;y6);ld`hU|a3IVw<b`r;U^
zrGf`^RVo?tdKp&r&WKU@6L-4a$EReKhk@*YmCsELOk0CCN=()IcF|_@<mF%MABrYq
z_O&vk$TLoPqR2Gk^n3o+po|JlhU?d^eK_e~Cj>fSGaxv)dEPuZ6Em|zufIMLp8td8
zUe)WhpjdvgmU)IY{{a@8w=CyWS?8SOTDE5o%hs)-8*bik6|p#O?f8b#;^mC`7SGL*
z>QghAK2$k>`0dPokJ-R+lK6vZFV=e|EA>A((bJIL^jLJ0`s5AguQIhw|5|TntZ<EC
z(JEPU<z9xOSmulnX~WlZk7oTy;MHI7Mz=zfp&r!oJ#PQc@Z3Dx*<W_W=pDaxOKRV*
ztLw!wQ(K$mWe?~qaw!tl4?bWumG7Ktz4|n#H@tJoH#J>+sd98R^B2Dq-KzWNjy!S+
zVo5J%+rZDudllrUgKgpuwiT}rfBBHZVuMUnTD`%{PRnrDLrI?XXP>1o9u8+bv51jH
z;S19lXO@5<&Bje$o>w~D7K%v4aUJ;m{r%%VKR;i{FwuN(`}vIVj`H_$f?=T%pC&Oq
ztG~o-z~~=*VCo{TE8ed=FIC)@X56;ux_9LADHiRmZ;zI#$)41F(86hQS>r(6oI7>x
zE8l-vcBMY7L+gS<wnDekX<ygZUGcHK35ki8x#9(SVg|SO+wW;~W#({r#;S4grNE52
zzS)dhrFpVICCLY=I4*~U0UYhhe+}|ypJh|*u9w=j*T+QcY&R?O^5h3XCwgAT9&nvE
zbvD~2lQ>^*ZY6DPj%6F=FTL!_V4ZyQhnei;K2HhL+e!^=%xda;4Ww2w_#~K|N-+B!
zaQ8;XiC0=p>(0L9JyP0`Dzv~Ua!SXJtFPLf0y|&5x*~ahiI@RHKdVAF+XR-Jy$sq@
zy*iFOQjxA#&@))|(!+vl|HGw|tZILmyt}`De$Z=izV?sj|Nl8}QTL}}V%Ra;@9*v&
zw*T|@f3NEQWfwn8spb-0#Fdd1q`YAF!ShB;J1hemS_1^KXH4|*F5Vrla9rZ5n~%;W
z|C5~F-hr1dO)}#;;lj`z!R(>HQ0pjfb6W02=<FnWL)I3q1NA9AZjw1>_DO||ORQpp
zL=4omXDD4|j9R<zj9kO(=ks*`Es&p=${#i5W%^q&(WdOiBm09FT`s)G>9dzXv!;DI
z(+AMGW}rck^8LT>f<{1E_3MA0u6Vce`GTO82Il7N`~TkFulr5t^Qk4tlYal2T_IC9
zyEl}jpsb8jRn_TA{q^@T8G9SA95`)Kpx656_HIXE5nU#UIL2wuJAD?Yi>Y5w$@ls+
z!Dk8MN(LXdrK?&ZV!BpprYUvgXDfHyni8#EAoz-5=CA!<1gkHJd{~k!6tz@rsbm_+
ztsDz3Y8-x|vYXTH=M2s@;V(0J6<V)<2x4G50NTBwU;EN~NB#eLyMG_${|naE)>gb)
zx%|TQ>+RpZeM{2sH};!j(fIuT_y5dSC!L*LWanm}d-JUTN9&4Jt55HGd!$8u@xq*_
zls`EvioFa>Gp!rD!<b(fGlzb4$YgyTyKQ;>^ykk7yIle<U)iF^u#)vmm{8_}x4jCM
zl{-)Rx>ibTiu#+W+^{;&{966AX$qN%@@Hp9%z2Q`?4iT-BlpaEUhW<@Nj0?yt^+kL
z453f_SVX)OAFgH4(bWYVI@!Ow{QaS)MTsRPBA`P%_>V~JsBvMa72{Tk(%ocj%{+Os
z-6oBRJ@W+*#GI*FT4lQ@Q;G5HS<`}@O%ait#anI4D%2zHe-K(y!7%IWg!&gH9WIS4
zHSK#D@|p!3R`x1b&U6$vWty>!@ko-RZ?JI7qARx!_<Y#*Pv3xbO4rPn&N>=ZECIgC
z4I*`iqZunEoOEZoU~G7B7hguvCGN?cE)1WFr8+#54{fQI%ARO??RSb7W4DWwiAjj~
zK0bqXwh5f>Qrr^FjApatuU<_J(5lzo8TWLanxe?IYDTH6ZZ~4gT#{MX9vCGDvLq~9
zwl>CwVS6;kN4E7dD{rK9o>WQKWhmd&aB6B=rLogP0Ws$8IdapT9&+8|I`F>!|8I-R
zPbwl@tSLs3m*y{@SGDTK>C@UjE116f`8gdks`83aKXzHlVP*u|%m}wHBKv|>9M<dC
zJIO9kZ|8e(G=y8?7Q>{OKAH(LBid$lN%>SSyD9IJmUL-~VV<t*ro@d)@|hH0{_)?i
zx23`ShgxS=;?^imrbg2pcW<7Zk*XFP^jBSc3WxWFML7!t9k}uzE@hCBkvZaS_eoI3
zs)R#UR@S2Wo6f!;NA(~5d_Mp9r%y(pO`S>l^@i)89A>^?Z8*`M@x)~gg##{(p05~|
zvN1DVzMN@$P$*cLtE<2EVs%sJ(atTw4rkJ|7%orrVD$c4rE~VIq7YBs9`|2=9hY{^
z40^czY2wnCk#T&7pK>{^_U&bO_K5Msdk%%)rJXKLTef&axH6`)F*oUnU;A^%?Z;Ow
z+qW#sK8V%FaUF>N`zqX`^p(iJukruE<FwV)*8e`~{}-D7|IhP}jr=tX&CSh6<C5+b
z=<eJg64ey8^68fyafd_<CI+m?WDL9OFyrr)UMI(><Dn}<7H!!i)cEqsit}+D3~YxT
zZ`6KMVf3(NC|8@vBo-R#xaOkDO@^5!YCZZrlVvv?C~c@0>*km0l}IYgnk%2lQee7=
zYxnhY=hX!CBUuCz?sEhM#r3^9=63G#0k)})ZVZ}xTBkD=)YZwgeO(^5HH!E1H2EjT
z<*Iq~_kIc5IBi<Fn(X9^Y39x$hxTR6=AGBcc_Pw<VeUDFY10p9F6NXJoMxnS;q-p>
z*hd_E*DfE(T$`ZMTECXDXPsf|dzN4aHF5QY>%tZ<ODevm@5}h!r?{9mEKKP`MVO+o
z)a11ZML+(D?BXj}zOgrM^GpwhS+Z#>vahVrTmLMp^3Fr$ZU&~5UWKB`oyCkEYZEkT
z+NLvY*tJV)U8(!O&FSYKJv%!)A~KQ@w9G+C?)m*Ioa+p%&(67ie@*?ayAj+h5qCM%
z)c0P<Qq|B^{gd@(xnDxFVy<k$LFI-z?EpPyttV^BZ_fMI%hDV%Z~py9j2^lP+muDP
z7F_n6VRaz)F@tZG@G<e?P6n}eQ72Luh5L^R%$TK=#dNZpT{HZN0Hevw8{7_&ax4m_
z&C5PWf(LmzqPOQMif}zVQ$N#q#hNuog#B$ApU<zC1NEgoJmjz6al`wJ^lk1RI}aEe
zGJ1M*YioDRS?m&|9K8ORanCH7Jq%xeZMp2=v50fd1aI~aW{fXPXDf!SR$R5J>84M{
z`{ITZS2*{GD>ckqck{p*o|dIc1+HJ)WG9yY`hSz3!X6%v6JE(4>u%O?I7rnqE&(~|
z!1ulHYb#zZoi4!F9vBwZ_Wwu!e+CBdc_;J#y`2AO{l8c1yY?LVGqGR&!=7vZRVPUP
zn8_42JE1hPbB#@kq*6m~uPI0Cq5`Yt%x|ZdS%Ue6d@L@RH=H@IuPoEIaOKLh_PzXi
zY=@VLFUXJPU2rqeO-C-d-eBg&1@(dle6Hu5lRZ!)(qLz-kePVOmqS6Qp>ji$;R@av
zW&X-R57rfMwes!}X(-w$<8SkkW!37LR#SqP`#rq1HG9MDw?B68|82b@<V}ymccq^n
z7*t*|%$so{l;M*xQ-u23<`ph3DNiS!<Z@F;xO9NEo2g2@^VR<b6WIe|r`?!4;`CeV
z17_Ui_@j_yWO$b8_T~Stq)bn_KAlk}9C6S?IQC<!X6VV1v(J<mDy13EJWS+BV0m!o
zj*vF<_nIpVt5$`s5D1-6Tdy&N>7X~LB%aQ$Fq=&v!CW(;&W(X_nQ(u~vg~Dr1q?SU
zR>nS_o8Z<hXt2{_<|L+RQan4ke=|Eh+LPx}U%&l|r0{jdYbHkjdCwH>ITiA#a2dD7
zT81+RncDWtHKaZIWzVo;m5}3N!NWP{;&y8rO9{@H=~&Xcx6np9Lsp@6{RcOOzP>)E
z<(D5G>y-u_BHIPp9`vX9%?-mnuVddIy1xHk>5(Lsm6G#>-DNi4ySYT#LcD^*mZ5W5
zgUSS{dWrX&Ee>93VRE#(9J=aq;?b8b6`EJC9m|-KlyvCu(@#du5{xn3YZ6b{PMyT$
z=fY5IwVs_tjp>DBsWbDVj~3IOJu|znysb&l;JP!T(xc6r897)SoSn0->t(VSNOd22
zw&|le(~M>YmK**of}!EgYr=}{gw8EFxo~2KlO{t7t7v_ti;mdiH#av=@LDP%BhzyD
z;eq1ww$saQXP9)|yct>ZZS#EB<YeW45BUErII#LGzu}P}9h)5uxx5cP6-jV&pEi&v
zdLg1ao$0BNf&s5b$&=sD1uywMxOB=Z<m$CU=^GucUY`7A-bt0?Yom)Lzde~y!Sf-q
z<5Ha1a#o{_JVhVVuGbeRahZHv#h!lN>`C&{-%NYsx_<slWeHy_ZRT*5_sswGccdNF
z8kc!jM!Z#<JULE+XVVtteS6c4Z*lm1UVbN7Ltoc@ZA<NCkAoj(G1le@FYs9Ot<%cE
zwYu7G{?xv0x6F$4J-L=Ld~jnhGdF(>8Y*XaaI9C_K&to0t?T=?J+`Z#|NGAK4|m_!
zmCJJ;(1^;8wzPc~rO+VS-aM6I&WsO>_U*G;yHH1aiQBOqGt!wZEHQkzb>a1nZxd(w
zeCX+4&f%~)u<d<)eaGpiOVtgSIlLQQRbAViv;IHxwrdP=huiJ%9Q~^GomW(J>5BF1
zk3CsZewb_7$3v_PXTCpA=dW`sJHS*w)6sb4Umm%J$B)-2|7YmGyx+l3xKK!C(e9iR
z?&<}rmreci+j*e~!@VU9+dn;-?Egsq-$VILdCM<mY}l|Npg~l$O(JQ|^7_5P!YlGJ
z95Pc=ujQ7{RhzP%ao)u{-_Hy0tYAD99sO{o$KFQqHEadR?=*ie>wPPG;PmIu9j;0%
z@^b2r9BFA^*06cP6^>17g)N?QB+NS*vRV4m&kc`CHog1D{wdk<DCfh}W%GjO-9Bu1
zTf|_)J&sAwcHQS)yLGJztItE#Jt7UhzP=W<ze=vX-L-4ihgSWXg$&xK<g>H0Km7jN
zaXhKx=;Dm41=5UPditI3oq9JzSa{xDQ!b5LjNk198(!B79(enrL}<s|)gOL3#pvqW
z?u<CFWG17|#jJ;)+aG>yyEKb6*evnLUiG8wlg@`3%w$<mp2TG8>#MPLMMAyKzNiBg
z#~NO-IZU}-BD5@TdMekBt)_2F_e)2auH9gv>k<|s;-&atDMQL>&>lI^4G>4;j;;G~
zkiV`W`1r1k7Uq-dr;BVTPik^ts7f^2INxd_lfQC<?kO>r>rDkLGHbq1+`8@1>}PHP
zVPQ?rp3V9beXv5kXmdm0^4ARC7VO-~mYS*>v%V;PVh2OsccwMduPxrPWXc_`Wel1R
ze3&LYIhg-AqDHLY)3!O~<};tnnDt3n=A7Pxr)$@K=;?j>C-UWr$=4Rv@7W?_Hof=q
z;~<UQss7vt{vJ4P_sy`!&u`(jjjH;Z3H*+-0?G{K(u^`EYyaB>YU#9wtyJw|I_0};
zi)O+Chs=ccDjQkP{5Vu`j4vUJaq`?=jtAQc3mAl5)w~{imL9kzBv4Yg`$TTartgX$
z|M?uaE#>fC<MZuF%3Q9jDwB%BlIvxjstNxwlTLd0W?!Sq1-}F?`Grgq+>Z!oXK__r
zcXGUT>dLE@@FIJ+c?z<e>c%rSq-<B-GwD~pr%Tr-u0$3Cq3#3EHU;t@h~03NyP&d8
zZsLPyN5mglIV|j$88h*?#)8wLM=o8GD%o}AN}Zpe!@g?_Rc?$w-|Z^8>Bpiu*&|?K
zeZUe~)}5f~gx3B5#uLgc0tI=DhrhWAaJd>93*U%k2~bJ%DX_h>EMP~&7QPK@mbGnc
z^1LiKqeJ9rzs2YO0T&Ne@vpwzwd#}BitH=W>jU{6jC|BAmn~=R=+sgSTRG{^gQ6^!
ziQAuVRY@wk)ICj%(`C_>`Gx$BFWDJ%euxWn)wf(&l<}~r^Uj9T910HCICahk%Racl
z^uJDAlU-Vip|VBb&b5rSKmV@LO*oULFVe;3vGnQg-vRTkF+RJ*p>+BJhm%pfiTa;l
z29|~;Gr#J+)Jd>;{jcAI=>%Wr5*{vBRvj_<C2q+<<{7J(O^spDvSzq$aD4Thlp>?Q
zECLGV+!FO`gSv$j`Cq$~M>2CvaDDq!@>P8~GpK1QsKrp}!g-wOg0bDX5~fXC8Xmf+
zoT$9R>0`jhcOr-N^0j3LepJXQH@utpwS&Ep^^6(g4l#~|$~w7C*RFl#c%V0{nomG&
zGSB13avHa8O*&HVC+Ohn9+#bT{J3pKwzuv2-=~<;D*5U=+Gfl;73=Wnf?9rV>+HvF
z6T*D8eHnu**hL#`oHQPME19sQvFt9xB+#_n&N~N;BM;8-G1AdllTbPHw$n%6JIW1<
zCTC3lc=QRI!1)^zS+iydv~d&{dz&zwnB*e6V9{P%PnH=bYCcwKg7=M-EwsDN?TO<~
zPR`r1Z5h{r7@dUrZPgy1*uHBduhPA7_wdG(D*Ee0eR8$e=xHCiX!AEMK*Q33RiR(Q
zu}|2-$YB!OBOTuv&vz}4G0gNS(6f9Pn>c^h*%a2`$jGj?wpV{ln|8P}sLo`#Bggoq
zr`Pe`HMY$+*|$dZyvoYkAN_l(%My=!*QTYgU((2KVPHB_k#<Agr~cx>lH%h^l@Xc-
zcJF+(8HzI*B<ISzy378ab-C%`&Dy{62j+x#A8n7&+1)UGw$GgCgDX~r{&;fKKgn{-
znU{r{Q|^M@_q4)DekG@gdZv@B^n+*d8;e_4FhwmDQ~vx$*~mKb;Fhf?KTl^nr^vJ;
zmSLB>`@)R;<-7_lD$Cq7>Tlhi?9$+%(BPP>(5=*M>JV9ak7wcWV|Oxx5A2LM&~v7L
z!Qy%COc(b42DL-huW#~DIdWx+{p)R?u7&BGJ*QUMSbWgj?i25cBVVGHd|=mN_-?pF
z%wP^j>nt$^xx}=apL+Us@%5bB-0$};h4u2SS^117{-w$Ex+WGzP10$(lU$!1ux0B-
zHUTFg*?UHlIZuE7%%QKFyXSh;?JiDs`&Z!J!?Z)0%Xd$3V|e`0;@Gp}KcpG&EM@g!
zQrk8AE_XmkEbm6Q!#_PNxLWfA7<cq1Rx5Y7ByEWLdxyiJaYAKM`SbO^4a0A}zSXJJ
zkZNkWV%2Kz*=*;cSqz@AHu){uxxC(NI`7k^PghL6lDB7?2V<~sh7n{yh9y;WMP`;)
zCX1rplk<}qWTZbkte?JUi^*5@JGNF_uF}6(+?-O)rFuxn<mBufF-qn;+B)Uh$`;)S
zGZ5jrzksP=zR;(tjjzf!zhc>P^UsPkI;~N<&z>Eg+RkuY!2I|lflC|;3>wx}59;N7
z@2ckuI(+9ab`LwTFHL_f>zNxjrimE5Wk~bRT`TeQsp^bbpPcXAo2SEYb!Qn<@qdFU
zD;ZfL#2aMaxL$toN8{G(9i5vBy;L}UtZjHDpx&-L^MNy~!czqY)(2*BH6LAHe63n>
zHLK<UvwXwtxAzKvudn;M+M?=9#;N%V$G<8ssjoP8Jn-_Jo=KnH?5mq|y>lfW<2uK8
zea8it2s$wIaCig@%-hb9p!c=@ww1;7=g$OqTNN&585%xZDCpp1X4SaewCTf1F15+5
zXHGp*I&}K<1Sy_1{ia6tht7XlpDnQ>kKvTc92vd9`zP5V<<gjfHENn~uWPnFSHADF
zY|ZD{_mBA3*Z&FzO>J$S|5wNE%R>H#=KFv89;;1DPY(<ZZa!c8uGn+^^r=&yR`0ZS
zy2fy*aEeDI$A&+%c0Vq3agSwJ6H^!HbPdo-`F=ILtR&&zySr1a^Rh|KIj6wXXnN&J
zLB+b_7YuT<<(;G7rky%(YsEG5WJ^X&!^)Mhe&v=8DlLaz)_*HIbARXNk5$pR(je2i
zkKc$kdwP;9E$2*g`99;)toG^@7Nf<2hl0M@zx|WTAemI>ZP8@Hn)7r0|3_~&Yl_%8
zDK|v_xc7ZuyMO(!%NE7Yc(z38{`>d-zufwLzqFn`dscR5{knC0{x%<7F3q1b>5<i|
z$z=@1QmT(Kxpw$Pwb!58<P|Yz+8gQh%K7>Jvzf#?TQ0m@a>t#KQ`&(cp`uPAmN!<q
z-v7$~n>lqIN0$by+$7x?Y~~qpFsGlvOnX*fR1nwf)5rcL7%@*i6*KR7N$*UhhR%2S
zLKWGJj~|6GY|3R~%;1_)WUzp#fV;W5*`n;tjbrzD*_gGov<zmsG33;z78VNb|NAz-
z@cX;iHS5+rtDd>$Lr=f+xlICdjD=sY7(M>wo1gwLhUZrHZ9}8uc1oM?@}+23u4FFZ
zV>q?$&F$R86Lu}@ex0oqQfeq;c<#1H*dq4V{>}S@oy(fqr5!mHvY&2IQIb3VhH*wW
z!;@UD8<r;`|H?C%m|s^A>O7biUw>-X+A}GKJ{@AZ#>9BeZobn)Y4#unKVRR(l$4am
z{whL_8X`@{A3KJIhF;nhv{IzIyIZnfRjm7A(asN`RXm_!r;Asvw1mf1s^0(KvZmtL
zF|K^Z$qouBiy~}#n98n9Hf{3Q66NBoxJE~3$)4jJ4t!@996sG}pH1Ti_kjah^$ca}
zZ8clBZ)Kig)-WO2$WYM1)0_K{wl>GE80q(=SIZMC`Zla|zI&LXx^Khn=>pwHFW!ln
z{ApfwO3MmHl?_q{n(7(X8fTx~3|dS8T1&7s<=92m#>X5B0yG*9Dx`+8YY24*UcTY6
zxM51|*+!8D`Ck{>FWkJj^J98qBIDAf^-DE0H62Z)d~cZvb-sx>|NT+7eo{gL!}ay?
z$FE!wvHN+_|5391?;Cyd-<R!9+!|&6@65R~3Q|wYq8M(A6xi_1I6Jfb)bpNC0-ssV
z8{f)4DdouGq?odHZRX_zbIhA|v@vvw32c0SOm3!pW7ta9r5VO&cVA_h<;HN*a|su#
zlcI6Gcv;Hl-<KlqcRs9iVqEbkjG?c0XQIg|1(9Xvy3~3Z`p)$`t-rK*k4g3B2*=Jf
zOm^IbCN|Prgl9P2eB!`$0CY*&$BLTA{>jP8US3`S(b3%f>7U!=I$a)oty*|7BSJP@
zL*!Ba{~!H^_V)bi%|G}1EV^v*@%csX=Nk;Hx4y2g4{us<x%0y%p(Rzd*K*U-m;^W)
zjvc#_acJFxOj(6Y76DMdePdJMH|AA&i(=cJPkQ}-QFiu+S!V;v$}aIeknvo?_59hi
zg>T-pR96IlC^dZ|!1yGB!RY1vE1#ueqnpnsHO_Hi(EG6E-+5c6D<({-cmC;3G-*na
zV)b13Mx1X6L;aZ}N4v#8zFNIL@6X?7XJ@ZivEsl)Wp@UK)2C1WIGbO`+<tiD#<Qok
zX$qFVzt<YHvc<=(?6D|E(EMk`M~&_HI>WdZYV4kV=gAUrwq_ogIvZyHwF!KtGKUt-
z&57-Ds${hK&6vu^RN(!0etM0}R4!I65w3UH*8Ch!3mK~RiU<qW%V}6yJ-DUCQ0&RL
zde`;!t#67mZW`FV^NjxgeC`Z~)|fu8rIWsHWP97}$uF?ypy`RsU*?RLANoo=YKSy&
z9Z<3R`_lh$_5I&+cK?5#e+(L{`Ji6^N&QFn{vX}FyBubpZBw6LBV?X`@6L_mDMk-L
z6J-1TeO><;v{)<M?z3cl&Ck>E_dXWy`?htxs;h##`tpGLb8MrIi(O(9SZr82=gPW=
znJgEU7$#QcN*3FF<JFoe<+vq^^UpuiioJ??V$Wq1`WX0bwol4?@a|!vhLyEo?=eHm
zm%g_(y-xZ?&z4C}mea7dp3JhqZ>h6}jMA@v4y%&0bpPCO`Dx5~AV$i8tv;Q-a7APF
z!mZgB>;8LB$oP=hyl8DNm&2)jZCnR*Z9bh)uK4@)`o=wbdiL$JtNGX+f8_q3v-flM
ztPflLu~ol@@ojWn%Kp!D-#h3{e|)T0nuDzwwD<YrO8?qb5~uGsEMZJZIy8B{8{<m3
zj&((O^&6wTT9>|9@%q34o!?VpmT@H1dvXeEN=e_osWZp4PbT<4v~|Pv*$g^j@~2LF
zU$_u(_UtV_30YaLo}L{ui}$-SaIrd-TqzfDV`M#3`BZ~<P9TGjSp&m?hT4YZOcQSN
zJz(i%lQ#=6&Nx-qF6Eg2_{+=7pq}Zi?^m)+L1WKqd%uDD&?nXB>l`?B<FTZ?d;R63
z-D|eVN`HP3`~FhlevZZoFVjl-7(z?$$k&UjTsqKSZhJ1P+BI6bMvOb@VS!ha?M2R-
zUnPIviHVjltj=>dXxAj%)sj#cbs=(prp#L@Ik&qfCrd~cF5DZtakr^#f|ZrXkMsZM
zH0=2+^5^npj`eFCRMKV@3uQiVx0Xw-KhRRoV6rDY{B_sS87K0VaV&TxP<?UBrfp2K
zPaiuk<?x)L;M@Nve>Pan6*+x6(LzQ$(mnnZ58Ik5n~1L!0gB5fmYn+6?8fk2QAO>7
zvT|NY*)va#0*S8=COPxAcPKTa3UO+MYE`JK2j6?VM)<}>{u8%5(ir;ndltuq_0Q@$
z>s0yuL_LSd+_@5xg^L$Aa~+6z`63`G<;d9^jV7iCH>)zmoN=4*@+E_pcWXwDPw$&u
z?rt4H2b{ktZqbMe2#uRs``Ae+E^@oG((I1IY!f{=76-OXocJd2_oPon9#K&lQZqK?
zFJvm%FW8^|<3OsiP-kM&q2@lmZ?2DBR_tOF|Id<8o@`!UsN7+6zgNNX%Ku#d|4MS{
zuMSvQU1Lp{ckVUgg2m2^-ACICERLBp@#J3H{Ok?uiGy1W%$}XRabvQ@_Z-PBpF!mc
zi${q|nTLwXrQbOdwr^Fv$q=aVn^TM7yQH18@iMPfms9VS6<z9n^~&hVwP(-U#a891
zZ8~aP^pa)T_U+5})(aM>Gn{<=pY08^=gav2UrYr0omXAG#PL8cP(w>$dU!(7rP-G_
zE=At=6meub;KC4l*uiF2?QPi;A^*2;+R*UflhG13=GV!*H`ssNWSrxytHU{WuGclD
zfSXsRs{GTO@|Q)l;Wy9q3j$N-&P{my+Q?>3`osmV9$xv^q|KAXtaOp1e%YNjyN#yG
z%1W{<=y7Je;k?EBzK?vBl==5UetzSL@r?~!4tzImacl}@m}R2&Bm8f~hvk0lCq0&O
zt(d?(@9t7zV@`+bCpc2vlv|d*IlZg$Hsc!^g?(Zk3Y`o=j2<`72Qcn9U%<=jc=PDH
zm31jcrp8YUxXUnQ3Zq^2KRadi7N&Z|LJ{|Q2YGhwjBL7kRYRt4s!8=m6}jZRs#k|y
zc7HwpW%2UNZiblk|BJ1fKU9UUWPhOd@<l*G$(6ZDY_Uo@j^VZ9ztTAu-+pztVR3$V
z_9+zxTg!+8AGR~k*dx=#;>NIRQ$B|lgXV8(P=u^osHhQH#>B_J`{K=+&#eqY&4ugl
zK9X#gI(g|p7muJrW5Y+W+gE)O=FfaNYuc-b_nSnbny#k$?rPla=C&Ya{eNSL6b)_d
zleNB6mT)XcPh#45;@OU4^OnhdIV;d*8R~zJWkL4^repG7lCK$`KF{~SW_g3P)szi4
z|8TT!TK;%yZ0v_fosKo@p5@w#cx?oA5gtlO)hFe$22L<hJf6H^N7EMJh)b86JPbOf
z>INqWy|Lnb^CEix!;SLCjSQ?A_ImLb-c0+uthz#?tB;R||GDL+Y6lM&hNDuvr&g_g
zICsX4iuKD4*%?>Z@mLg#H(bn+5$o=s%<*7Btw7Y$Y4x%PR_7&LJz8?)IcMh*o~>I$
z*Q~qAwNs`(skhCnDd3xG2*W$$n8Sx%G#?ytVfd-euv>apC(8l{jWag{Z`?b_(K@H_
z3!~PdFYj~egZ|2Ii2U#Q`u`5aL{?^ou5;&>ge3SU^Z!ccP`<tD?$U<zbY_8W*UZ`5
zJd_*u`2M$IXK-a#IJ4e0H(h-#^OArS40qgF($WO_-6BgF>TkdGj)?7bT7Ukq#E!KZ
zKW8$%%Y1e4!ySX9j}otIMI@~nckh}aA(a#!JVh*BzVL7SeV_QCzwsBII$e0%wg*&G
z^j&zV!oj9oU=b!ExM3;ZhUF{Sor|42j&ba&nmYHuB-x11&$rB5s3^W`SCIUTMGFP~
zglPw|6eN@>y!?Gwx~Tp|+xgbDkL;vF7=pfOhcLWT_ONb<j()14nK-}f4CmLx1IBDF
zKSG@^FUn|K5z^x6zG`Q&no)1d>o*}u1s7)iPLla+Y1&X?o^wwl*4cT2B#(xs{_zh5
zj7q!N85RaKY%{ZLYoF;hVXe}FxTyYBpR{`Pg-X6on_|53tjyYpZ0wio=ZByFVWBnE
zD@5Z)_rHHPpS<VKkEmf-(f{Oca)vTTs}t*keN9`KE%JpOwgu_2szg0&pPOD{ULw5o
zqme6vwe{2u5j7F9y-RLtb3aU7#;GFCJ!4r4w}flDdRW+@4LAQ}D!Yml?b;<#xc@G<
zK*B!z)-}v$L>No@dmQ|3F`l{3QUBnN?1FD8_w3uM7=tuI7~W}nST(e_aY?AIvgOpd
zqkAS@@WNe>F!mL1UNvPKY%SigE2^cfEvu*R*#(YAG7MR>Bo>~TBzc~v>7hcD>Fme<
z<~TbCl$It|-01!FOUq;F(<j*rmlV91z}4KWr?Gq2135`Yn{AOs0WbU>EL2Rt)oxZl
ziQS$df=B1j<~NSjx-&D*SWi?)o)%lJ^j?1I3dWwz8#F@8N)K9FcD}e3b?>_CLJ=V?
zhVOzZvIm-*^<=C<6c{7QCsl5GE@|6qE3sj-cth7YKbEw#4bS}7KJ;?w>NvTPamnU=
z!m5XSXHR!wF$kX0F-f}fvsPwiqk~3EeeET_`U%O(C-n9(7|)G%ueZNq`(|<FU*o?S
z>$BY>Gb8<8pOEh6m(W&eYF`+WnX#hHL#5^FtJAyIMyz#fbz(e!BLe26ZXXjVR}B%T
zIcFDVh{^o@8&JA=^=nC)l1CR5udcJ7EV}iNNW<OU6wL>hy0}jGs9F39{{HgKnT>)e
z^$+D1Sh{WTeqW-`XRg|P%tfSw%ONk3WdXMUM^GA*e4bU$y_s>Fn6vtr`q~|O*2E;F
zsWo`0@U1lqm9hNwYk`tL1M@e=67x?R{;hX-d7q`7Z>533fp-hne)~~q@vH3lLyv_Y
zc(oY1&w!SJJS+&;7JGYnw^iTytX2nw2A9=m>vz3<^oVQEJ%L-dxvywORm*(vdvfRR
z4E<fwyA3y5GzO>~sgf`C_rE3Wcy8{2&)XY*8N2NM;`jZL$K|wzf1(r`4!qHsA}iY}
z`i-4ovM1Yo{Uaqz`Ky`VWWG7LrCREqD3kDqS8fYp{O(BFn;faI&U^p9i>3L4pP!IB
zcwIr$&w6X0Z3`S^td^wcGF)xv4`%eZSsuU`kz)7jV*jH244GMN&theddkU~hNE9qu
z>&rKBg~Rgr5Z)6}Gc&~d1436XSQVI<(zo|y_A+Tlzqtn<iY{Z@@K5Jr9{+OrM;V_l
z_U_-^)~=YD*S2EUEH?(rWm`fzwwe8OlYMZFBO$a>)JLjbxKd=pKOTef$r<9ym@R7m
z#)rnr2C{!Rpwr91<WO$@n?pggVai_)(FWILOO~)aefm^j!-l+@ok#D*T?=ej<kFet
z|G}8|&IR8P_7%4jnJg?{rkciOHMj0=aA6PGB%X7yK;UurV~b0BBpH3K{AX<zjL@;u
zVz5kG?)O0XtosG)`nk;vTPAZJSg5GJYgf?v$V<QWSJ?D9{#N+Ul5m2(LcQ~}Vi~h1
zSH#uJ%<lRRE0+aS@QF73W^s>~ztVowR9IvSqY7iZwBt42g*O+yd)Zi=z;OFEyJ#1e
z#?+}2(#kJb=IwTs`71p`)?x1!xvo`bJNy^@%TGDddn?ND$tSKw$wBpHYAb~+b~EHy
z1x?^kxV&|~)KlfP|2JFcb|~{TpK|!}voigmo<ctBsVuH<6G4f~>Xn<yq`N$EH*a=|
zwlh0k*W<abDKgKI^?}{Ni?_WM7`g=**H|C*);}P8OL#|m^88uTUVZI2p7bGdt>$~d
za;EclnWRpzB)l)l5BepZuxNk%EM@nMU*`TQ=T@Idanh0Tv-<8nyMK~9L$<%sz5dm2
zj<cs(ZTCCG@gVkgtW37uw%0w(&(GXVt5fFk$XzRO^=j&j87JZnYl?I(c=2LEpu?$s
zO<V_R9V${;<2KJ+z`TP)@W3r$hXghbE3V%=BP~|icJ2;i>UU~nSoQARmdpq9<myd-
z{pS2v`}v9Bf%eP%lP~RO*zn_nqKSKdnvZZ$nfoH)2n7+R(jNvg{PKBw%9s4)U`t~c
zP<;7HG?ej_-ZRDq*2|X}*Q|3(G&&i4ulURN&2=A`8+KpYZLw5;&4r}azibx@);*B-
zzQQqS;h$!wo2vsDckmbR@i<(%(__@B@_JiweevmtIKIVOO~0m13imoS)8xaOuZQaL
z#BOEX-XIp+d^9t0um3XXgAWg9efhevhe7WwlcV@YjvbIGG>%G}fU;6i_Z#vIQPEF7
z{C1u(Ki=)_#^i`QN({4~_^!}ef9OTctBwP*iXP10zgiZ&m|&Ee^Z3*wrLb5%4J+%&
z`Zuxlw`1pA`smAWOp@_N#li>keS+9Mq#ZSW^J+1CXY9Kdw}Ru+{@mQ6DbvIrUNN7;
zo_1gB&+~T;4hjc8PJ6r~IW>O%jFo~<J|v3%=6G;NS4~SxWaGa(6*hhQZth#cv0(9b
z@l($23L>2=SbgRRbhcz<2PYI<U_E<ram1ZzY-d&qE_qkalTbhV>axFo`DE<Y_*LG$
zd7r;BTH5Q>4N0rxj|=Z?zWaDSLrFiwM~MYV=}G5RkAxYRu=?C|2Z!UAuN&7fOGy+g
z+P&LDY2inv_eu>61wrMLJQ%Y2<b1oBRA0OcOH5N^nBU*J{=u8*Bbxf%mzy$lxF#Rl
z@-a&3@9s@PZ8z)RXy4m;_qmFW^A-1gwWSS=%lJM#EP3@k(LG8oRjJ|Qo7l&-wR|#`
zi##iB3*X%|+Go)x<mh?nd%O4<wM+Y3*L$mMYzqAP<$$S4OU0B0m*+b@Gz?*Q$Lt~H
z@auQC27~lD#_sPkXU?~IwB(!0yNDay2W}-Ff3P_s$n8+)Q6-69qxvu3H}6<@CWd*|
zJ;yEQZeP1?ajk~O>EN@}-JoQ6yf60*!?cqxcplUo;9zCHVr$EB=8VFVyE!rz3vC;3
zPrIGMKIPTSiRn60i+}x^V^L%Abyn<-dikyDH_o5ko4mJq@~%Ta-)uZqC!1jtKc)ZO
zyD(4}=<3xsrgK13n4;Ye<?2;^z6WdAv~nHT>t}PWq;XRZ%a`xg7cNhp<)_6l)ypA^
z;TdQCw902o-l@F1`A$*nd>%U^!=hJNCw$d(Y&`Z>%3CgSjE|pY@*%2WCcAgV<=v_K
zS~nkivTUM@$chyc?=m|m1%*UKa#lu12TA={^HAsAt#?XN$~`=$dz&i-ZZvMK->Tu}
zem67t0QdLzi@*ISye40M{nYVa_6CuSN}LW$Hwj7g&iE=Ke|DmB=HmY%r{Y?;4%qfx
z&vCO6Yd$l@cCB#tQA3j_PX7Latxk_w?_CA0Ve9a6aS?XR@}F}cNs6)Jhe5Yr!tc^$
z_g2QZZ8;Y`E!rachDgK21c7^<oEd#G^$VE{&X<%M$2EMkSYTPEvr_EL3Nxn|wPOov
zC%jpp!}8#R!Q;0pLc-Mc%EiUCrPtKF=RUAN_(OE#uFI~`PX7I~N~I!--$dMcJ<sW8
zcL3v#<B>HV7+xK2R}@IIpDNbP&&0Uk@>0Gj`Vzg*zq`sNyzLZ@*imo)v~-!UMK{Bo
zoow|caVk;q7E;HWSF%?e`EcS`cHh4`k1bJCJXJy%o=G-4c6q3@t<<c)C3RtQ+vXjq
ziRrI5IX*u6wS8g5G2dUmE}1u2R8=b)OGK3ZV|LJyJKX$|{m<rxnS0Oq{MT4}W?$~S
z7cT=hYTtHv_A8z%Ro{vAfn56%0h_@8;UWAtmU*A?t?xf#zLp^-XK%;sv~QOsv-;(a
zgF@{|ht%J{=iW9uO**;o-}{GOoL6LD$(Uf8vuE3n2aG1iXIzX7VR$CKFrZ<b-m>H^
zX1*dX);!d?_??|$!5bC@hB-5p+h<BScwFB9*ZA**Ft3Xm*(%Y=`)2->{X9Fs#p93l
zN`@tG)K@Uvd8|`!SJ7}Q`OUL*v915~8$<X*G-h1%w|TVZrOi734gEe@eX`BfB_b0O
zik!Q{v>O978m_+b-k+QzI%7Y#$wXI%{F#$4?`JTmf6kZXKd0fmc+=f|F3TI9%yf}m
z@a#vS1v~rXbAKZbN8T|Kc4JUX*vD?Yq|w-w!Bg5{oqyc%%HYCR^>4~jUTIzUbZ(Je
zqYBfC7jKS$8Z~Ep=7qa1d?K&K@ZF-DU*5@AfKeywZ+z3Ua;D&Xk!n%TITz<2d~ryl
z<{;0ZT<NDlnkrUz`Pwc>Dsg?@&d@0)a9wC^e)V5@hBJ5f_5KQ8ZeZ}BB~HIJ;>^9^
z2~K`a3}GjpPRQ8m8F(OgSADQVw1jhlsYBU?W8DYdyf@x=)`cOM^}(ZNb{D||uZ3+y
z8XUzR$mw-4ehIU(o*EGm(RO?9tkUSjOwEwHcTKoFZi)vm?r4vUj5%`Zk<x3yg1>+H
z>XvXu-{bW8?9C81HGJXjh0^){n~a~cHtgalZE)|;`tadl(yzJ8))~nawB*$HGqg>g
z{!mWN?d{3QCV!(9wpAUwI^V8$=k3{d-<XP;zF6^EVU;rLfg15;_Z)Uv9cXP8{ZXU1
zWxMvIxc)XLP|x03gW<d+w|!Qwds^M`84J5tb?@pqb?Q>-Z?$Qe3AZ?$ZmNSFSo1@m
ztB-F=SV+oUGm);OnmfUNL<|^A>SNQa5*KG5jq?;blKJ5Aabpe#Q#qRx3JkgHnQm#j
zye`t+nNWPYU{C7jw*3X~<x<>~Pc04l^3Cdp;LW?wzkFF?X!FL&LdN;-%3x0>ffF0~
z0%~W>Y<l>@zw-6LX4aDO)j@6tEZNyWtHZf0cNg|;z87i1#3z%T7_Jp$u<Sm=ta^R%
zYEcHE(uOU9Ekzp^Fl{(-XJ4&!{qOo(LB{#*759&_^GBFB@bK<j5Z1jgNOb+}JZ4XB
zg>{eT%0H;QTp2SzMW5ld-<$(~=3ePIzcG31OXY^_x`c;vlbO^X-1=cU=fXUP){Nj6
z=kM-n-4*QP{`~Il&lZ)N`d-WsDUy<2tvEfre!>3xjk|)E8|?RGh|Ad9aKHC&--i`V
zUo{?NYreOs+0l`FJV@F>XzTo(opyz?%fBuU)Y4IniJmvJs`*FM32`4;h2L%hRziK7
z<UwwqGIgq>(nO~dhmNIMe=dK&X`kSo-P<R8OA9ion89Y3Z`FT$+U<@FZvxg?mvXIJ
zsMr!7RzE4uzQlubcP*#f`E9cntu$u{<-g40d|>wC{6|H<pDwxnEbqSC-Ic){?a41*
z7eBb7sl~v3aAk1mj_Pv8S;@yAY`?kTRayR?@|}N;*7?V{TS%!{ulUB5P;2`1DLcPd
z;g^h8rq<=Z&0hI${(kmx>figPlpe^YKWqNnkbFF=@clie`qjCn?)^#zwsVa*JDhH2
zgWCR}vkCscy*%GBly|53{J+O|P39zrUoZat&St-h(`nHIpJpemSL#%&6c!2PvYC@K
z{hsDz4+UeX;5P}UPI+CpxzeYX$#1XQoPVqmj1?<&Z)zpi#WH;RZoMERY|+AnJ4!>?
zS=|`UIje{{-@H1tehOP&;1-A2wZ~$$6We!x<GReTX|2kmhljr~75w{_dqt4T;ojB%
zk@1Oc&Rs{2#&I${+w<+awIEmO{AWt5RyBRPpm-x+XxVQ_6Ikx3y=iM`fBRO}Gjpv!
zTh#8dJHJ}V;lIjczSxri+Tkkaq|ZNI%lU1x*EVxz6^k;T=63%2?MtWRtT#L~o#Fc?
zY30w#o`Q3xwzBHne0xF0x@~v4_z%@L-z_;AITUiGeiZ#q{baJig+1gdWASWWkJG0U
zXPn(9!ad`|C80aX$t#j2f5vm^F09`s-!CD5a$lk1%s;FNfAWvU9cBCaHS|Kpk(<7E
zu4mem^KHKVGd;t9;RFZP2XggC>mIYc@|)WfFy-zqWs$B$`{$=;9xBo_7CrK3b<%p3
zPVcwVKRkOed(HOs*0ol-vJWmUma?hXpt@9K1{+iGk!j-BkF9$c@!2qBdcNC_XL<MA
zR_&HvDk{38IK40adFlM(Pbso&Y;z)FdkvUA<P~k{|MGjY<LTsvuiK^T-@Yw9kWoKn
z;VP}4zvk^P=kNMf*0JiQYt4PBdhWSj=T7LpY1$*w@<K|O(PZ!X8`_?auB^1Wv(xx|
z*6m}TpC|4wR6ei0DBu&fXhXHg@7wu{C#L?|zP((Km-p(0j2{#8ZXWnyrzUhjS#Nv%
zv8@}kJB}u=+2((pmutz!CdvPj3#x@Q&feR&cWS-4`~4$JzdiY~{_iv2EAvxz5;Isf
zY*-O8H6v@4WBz((-t_ZH5AW?=@?C#x?4hrnuh+cxFgMuO|Fdt+=Hy@BMSd6N<@fFD
zJe@oJ<h4op%kC%aF<9CL3bxD3%@^;!nPE}RSG+w>QSR(Kqh$d<xS(#`yzc+*;`a2f
z^_)HR@0oM<r!GtW(9*YyZ%X&6i{_KFKFr|*HIZk{b-ge%N3rnB3N~fscV}lU`dH6?
z>)(V5+x)(zW(_y;?>Ic(SsW4Dn^17U)4GBC%*n|;0RdmXB<Kn>oKL!0;lKWpbKuew
z3;8}2CfwxP(Z-PSjzKM#!SlL9NJ+)Cf4&8;LTq1i)Gu&Z?HcLJEAw~dH(QZYagAID
zY&}#YjyyWto>9>f8+-olZtg#;{(CE2H4bbr5tBIjB<Qy49>YWHoOdo+!}IEJd+?<L
zMv<1YW@lfxy_-Ylyz%4vJnvPb+N*E&KHQlYW01S7H+dq*v;6yRhj$jgcv}iuwZ_F7
z88UH`wb0xHObhD;zNVjBa;52M2zx}(F&ly2zt#-T7QX%Q@k*wl3a>)rRR%d9`vcau
zPCWB_KKEoigW5mN1C!OW4UHZh`((6R?_FE*bI?Hl@`X$V{6_WP^_EoGYK6WzQ(q~~
z$kK4l-p8x<W8>+!(>q`7c;!F8?eE(woJ##Rml|GQe|zAE|4ga%^_!#?mF_Y8#pajg
zzi3%f@&2Rj{EDmAwVla`v0rZ^^6mGWwOf;TGiNcbD~UUp?QCgtWs5C$&tGe%MpGU>
ztHNhKpLWJ>y1nsHfy3R)hhG)s`x<<$@6s~5y>O3FJ$uLT#$A(-#(8oDWm@*QMWzXV
z&o!B6-5#mMpjj=U#qeFBQ>0!&dfN2E64J$wk8p0fxtVqGYvlt!>OW}l)__XX-p%Wo
zb9R+*Ue4b)^V6@L#l1TUlc#mQdNSc(ZRv|pn`=KKE@elrt-n{5E!J;y$)P6Z)H{pP
zReZ_Gc@=vXZn?Xlztpa6yV|`&Su;LZudOzJuzlhCa`Oup7dE&AP5big%GK2w^%muQ
zp^wE6T>iEH;eXDOKZXpB*L=GfJ(WEU?=0SM*)QRgTpQN`+Y?`A=P!DBY3UnjrX7{V
ze7U(?SFTJ+y}v`^giphw=J2x$vZb;sL_#0!(=9y{Z8b|j_RyWTw>wyxJ=f2-zTWWh
zo?ybeG(S`S^}KuAwCA4OW*B|+e{}xY2Y)K-wHUa4L#J}I^RF&^d`#!n`FX9?6%vZ`
z^B@0Zi)8+yWjk@M0K<YMG6r_N0sr|6-^C=Kx_vo+Pvf-mP4nk`{Pp2=MLN5^S}p@a
zl3>CUcZcWhU3(|>%&`pa-+q7F=3Cpo9pPMKG55pmoXR-S)=Ba!815t=Ih1(j&%f_$
z@>#C0^L<?Z=;)Q%oa<lwF%Xt~An5<qrZxWC-$_@uCH1lyEjC;#w_>?_?{}$n$xFW#
zE@(Q_cKFejgnRb$AKf?GEyuVes`f*bbEdVc=FjJUe!9i%x9cuiDbm%~H$|vHdv5rL
zR{^g|`q#+(lCV<Re_&_v%0qRpUWHz}zV~kS@ddR8s!cH=Is5BbwL%-(?*2HHRPZrL
zxbFXNNrl$u{IJCYVYj)wy)TwLWLmZ^?(FAP8dLs&%IxHS=VUufr98Goh24(dZPwf^
zKKs+2Rk4@;x%YS$O}K0D&FRCJiOWA0y+6HXdw%6}Ys0T@MUOo^I~nFzJ(0^}pRe@q
z&-J$W!`4yv83XH2rtQ)<u<f1N%6et4P3Qgpbz<q~t}Na%CGODC2ZvhS_I$mj)9^Lq
zK^fzXsnN0tTV4jbT)XxmqPi&LWct>mqc2nLGJGm}e|pEAI?I#xn_lqzmHxcpcyd)$
z2nU<;j2Ry`-P&h)w$y*&8_^ecllu)zziLIv)lRv(Ejv5#&K}F-^^Elz*BE@KH(Zn#
zuU3_|x%btg?RlHw>$$00Yd=3dy|T37+jd3a^$(YSKl%4uoOBg$_^wHp_XmfsU-a^l
z>Xa$d*DtTHl)HKN_#FHD9oFT~1o@6%sCg-rRyY05*Xo^bjee#7ei&6GD7$_A`A&I$
zyC%2tPg@O2ziQ3Wi)q-fWy;mUxOer{lK%3QvtDfed@71zMvdf)KLH!VHz_+UWO#nw
z{L!tgnPIoL+x*h#WeEDF6T<MR<3rT9Lm87yF3h$5ykf2B;+-?s{NAEb@?Z19|G7!)
zlb8!<O7xf6b;W<(I6LH0$xESU@9#KPq^5p8+W7v^!b-mU*!jx8-fTS~RcHMrde8TQ
zO}X_wPp5`2sJ_0N!GKpmTrYqzLPtt!RbY5{>+kR4An}C#mBQJL2af%o<i)ACCGJ4|
z*Z<-d3)jcbKRV+@t<Uoxx1N1mcE5u8tj_x1PcIm)<BLCfxxG?_p?yF9mHCOs?tPro
zEiV1>_x;V)A6DCz@jP6rT5;@H*&RKRu17~Y>knV57qae_<XS2KTKjtF;at{)lv2@e
z+wZ5<D*w3q{+q)u^TwBd9TM0g60TPSa?G<kW5=r#wpuYi_voAG*RB5*<qdu%uekry
z-oW62i^7Iuzl!UvzeHzDjoNZ`TkamQ{-X)iUqfHq|C_fX#<8bwSK&9ETn0_G=jV+x
zA9zjWdNohZr+)9hs!PA+Eq*fod2-Lcqp$MwGTF82eN4Rl2E4+refEB2dwt^nYUlNf
z_O6pX+m*KH{5kE~|M~?#>NUS<MK}hrYiMXXUbenB(UkYkx7%ebOxY{erCmShyHJD)
zw0u=%(`JS(`~RA$MCq=QzH#@*OtuNON(|no8l3ByzSOV2p?$Od!AoWT$FEL=u357-
z<-SD2$Ct|!f1b^sv7e`oKf{9G(_5WSKJ4*X^P5YjFg!S3Uf1*7&u03UTZjJs7U*&b
z`1<9+uTtw>yF)e26sH_I#Nptk@nT*@(&sztKeHeI&#<0<KVSTX>3QF`?D_f3M6PxV
ztHrPVO#J^P86L>Vx|WoRZarS#zuD^8dHH`b@2yWQw%pBK-l%GQ;g`?G@Izgb)n6M}
z?`GLu+j;d{&ZPtE_vam+s{Q8GHq9wcj;spjC8SQp7^nO_o4=s;Phr^cPPfN93J;(A
z&-Y-h%)j>sPVhGxSRb64FO|Y;ai>IL|BKZ0z~qYa)doL5oo0CC@cuuu%x`&yhU4|}
z*B@RDzZvPerY#(FuFvse^~tOYzD^Ba5N-cGe~)47>FJdscP$sh?7P#GeLYQ}`{=^@
z@4JIp7A$jXHf}Tian!l&{``fC;!OuRj2Vyoh*RsbDdv3^|4(R_`n(2*8GoNwneOSD
zZ~H^?-v^7G?^Eu*_^THDNb!#J#r2;)3C*#Kt>1p}$z<NQQ?)nj{dTLbxG}!^Y}@gF
z|G&Mn(Ro#r`{0MTL`rCYn4@4|K)}U21)PGSJms2((_@UbuJM!Id@rU?ee<QDez~<e
z-yiQwowXx>$MO{lSzU{CnDjb!IJ~+2`?$(H&X$eFhkMTa-KnQH_xblThi!R`?|fdv
zxNa6#AV=?ndX|8G4UwZQt*UmPtKOWOyW@M{dy9=79lLMbnDOvw>hhHzwyaM}F34K$
zGw;ih4Sa_qinDs7N?(_}@$ie1l2i|OO0+Y1!Re5YP|GJ5qR)8e^KCh)8|DF$|61*Z
z4lGb$ICMyelVid?me|jqR<+KY$r%{<z2M!2#yjr)9^HLmD~;<noORgR-pDVv$8&q$
zItgj%#)+JJzUa;Q-*-dSy5RlY=(T2LF*h7*cmLW_kooaWzq|IPpefzEqk68Es+>Q1
zfB(E&d%u0VcW*{iWTCpvo-?mszN~a{ySF$y+>@cTZX!#-@oQ@$oj<F|-Pt|2#c838
zmd5GFEi9LWg;!o*+8y;)&Zd5bM?ykv&zIuEf74%o@VBsL=h~#bE}E0=C(ok~R}bGg
zz2ZlOhO)5mou(!YD_iNPz5H&crcYm=FDoP@SNuBcsIynJ(l&uhYA#E4^lj%_KYVzF
zpGU>iwEM*ilRtl#vIoeQynf~t5utR9i*+3%qskORo|+G*9JjVL^2_Y-{QfSl-k*C`
zf8!3@l%sRBJpXBL`t~KttwiRd4Zq{=b7#WNz292-Z|a9#A_5OqeQP&sV6&|j+P(S>
zYqER4+QYZG`sroddzCpC^tHCM6#TfM`DX5`1py+(PdtQNU5_q(b@c5W&%Xy8e9oM?
zlJ)(;LGhAvo!#;`Ok26TOJq42zFqsqV!~OU@OWmgXgJ%R-Mf>gNv}3~c=t|><8r@J
z%L0XkcYdcmNfD3|JvE`sIpoyivbTpehHC4`%32nwbZ*O?oAPh|yoyN-O+|b!zQ)%D
z?u^^*mRn<66DhxM-<`5gpSvxJR06-6W+xtZHjdx5FR!_BZP)qFzQ1jI|Av1v-m-UI
z&elnl;q{iww;#4Il|5Pf`o>1S?fL)Dot^zM>uUau)#4v_pN{*e`}u#%zDX<r$8~gc
zHk20}xN(Ced2*7Du5V|Dhi0gL-gUjL?e&{Cb6b?Y`qpjz{K?bIg0gM*&alc{OO(j=
zUtJ#5x%wrepS*^Wd2s1&_R_XS^LckW{F&u#WNbrDt<Sw#@AOz8b^U^(AKzJP<5n-o
zyBlL!XEXE9A0?Y#-=F(cSVU^BT7Q4z+~b?x{Mb}<o0ETkb91vQuk@`IQ|4Qzy6&xd
zIiYOlp$N0Nw_ECy>*wUong72r<M7SM3olGp-1N9U(Pn$rRi6)^ivxFyZ>V!%$h>&*
zPu=b>hDGdrC;r$koUg)If5mujm1)BBa}iTF{W;?^sZVa{!dagi`sDqO9X>3kuCATi
zvZ7Y+--8Q6=W5oz_F#B%f0O;jl^b1DU8lwy=7}G>S-xZT{b@VwdD%<fzdLrY*<4fa
z?#}3>n;%nqz6Q_Lo;rV~=b?Lh>%AD3nmfkt*m?88gM^bajmr(zM+#qG7u$KWepl#H
zzk<^VLh>p_b|3#3-?l7JXnc1!bpG{4e`?mfwQ$O77A*L*nJYQ+@9V6#a+!bE<vNzx
z_65It{gdh2KU+bGi1@chqnBN~cIEAr&L6hbA*b^1`KT)@&OJ9be!^Xe7RQM!0q4KG
zeSNS`b`@vBpL=_6R97cIeX=A>TK~<5_w}#qt@xG19jcnvDIdIZWzIv{w#|QBETu!m
zMGt)R{P5|yiIhRd>e=S2WAbiZ5>!@JJ~wxF^s~GAcXzquWa+HmTIajeChvRRn^|T@
zkDcv(@`Pv7B%>EM0>Aygtp4AY=Z=L+%M9J<kagj~A<0ipE1!PLdS|C`pPa4KiYa$(
zDg?OM*>&ox&o@3<d}@9Aju|x*XH1d!8~L|7g=tHLbk5yU*^}{N5)t#A+fV(!@a;Y*
zLHyd5tChOD{J5aNgRY%BtJHUJ1kO}pykgwgxGrYzuZAa2mM>?BiQC$>EPq9PTiR5K
zq7_$Nc9tHQ*k3Bkxj^Pvba|Dm<xk7ha0_$sRiW(f15M=WEhfzV{eANEe<lAWOcea`
z_O)Nei(aGm`+mGgYAcuMo9R^AmwslNu8G`=J3?u%ue~mL{j6)|%+55qDHl2(B=B#`
z-ObnFUSP1j{_oT`zgInv>i;Nx_?PkPpSIh-I4yYcglEy>%N$%q!J7NGRT{@Nvo+4-
zE%_zIw}-hkHD6=jmmfj(_g;Kpd$z1<!-WUW7<bgZYJK;YIpg9XMrCE?MT@lJ7}zeP
zya*6FeCWiU-(Q^Xt&1)E^6qbvZi8T(vyg*ra%QI2_PlkfdmAFZzbpLwz;RC-&&mh$
zyf$v^-%<BB@#>AD1&^N>yjHpMW9gw)x2~=6Gu|_2?+vM)TfZDV{!zeAm`R+m-YulO
zaADc)ZFg?$i(MM^|DRmW{WvSeni*dwgzjJWNVfj!WFf9in>%msl|FCZR&Soa@7U}0
z)md*0InP!+6*YhKSibo2F=d@MZ&tj19==Nb#OagWVe8gL6ehW@{N3JmOh_O=-uv|O
z-%muJJuUn@J^q7?iAUsxB%TP1DVDlQ*7mdOw=TavZI;~v;h!@L5@deVuJwtDPjGYl
za4Wm_#;&b@lJCviuwnCJ$9}n($klW7=S&Vh@bIwbBnGa%s+<etUR{6x(xBkWudh4G
zUbih>yg2H6?0&mhb${<{+*D;~7OOkG()Yza3BG;Ymi#5Myvcu$eTuzNUazIw_BVOz
z;aEQZ?{S~&rA#_j&o*0mg@>a+)$X6+$B(O`n{+I<vDEw5@0qhF<W%yuoP!^iPT!Du
zW5SasJW5JIFYd>eHg;Utn|0Oa#r^xuXJ@ZxypVH*qb_>qrjWgychx_<U6`+_r5B`m
zf8SrXmCsER|JSX$zP7t|b6Wir3C(!!=g$uQ_0}rA-oF0$=55RC>)!k=|02BNDd)ZX
zmsUc(5>{I{rOjeOch_y6sQmM-{eQ+O%Xd{&+<5fp6VsfddOVX<8md<K&u^2loa9nf
zB{w~M{j!@JU%!97wc(+bbDPP<q>`y;7TfP&J-G0DsVt}SEndZ+iJM;iJn-<o!#n2}
zU#5E9J*KFrB4_0imX+l>bLY<brtrAJ;FqjA8d?v2Z+JiRLao!v_vM*Ci}u_P`lonz
zlWN<$yRVaz7vD2;SX8w4-!App=Gwxo$C%kBl>Ic~U$;t)Z}05yZi$NmEG1QJZTpjt
zPkMPfymVd6mtCd))&J*h$X@lw_O{`Ql-8QML_6cMvk6)AS4LHYoPYU@amO~vIL-R{
zqo2EvoIl@s=Z@2%!|zvw?oV7Fm$H0W(f2ozPR_|ozx%&1^<?-OFxTqZmh9(eX60|2
zG;u~pwf)y~UwgWCxqEq~tvvZef6qE@1yv!XXD>~7ii3-neVu#kO8l~*m>8au#~<9;
zzu>%@L7?xMHFM@<T-dBGUKe6}RmEb5p#9&HwNL85?YjJW!}e{<XNQ|lt?Exo_U!CA
z^7`v_#v5B+YBjU1{3gKl_u}5&(w&`>F}uGpw6?OwIky#Lw!SJ@KXIbqW9H+=<^S(Y
z+Vu8z{)JszmA7U`Pn(jeqFR{zyKL6}P&fUk)%*v}dEeCL)3M(;=ay;K<>jqa(Jq<3
zzkF}l@-$6rF0H>Bxg;fprJ22YW1@4((W#8d!NIfm<o%BDcSr2EoAvPU>?}(s#eY_w
z3}3J8DAX^^y;u|V_iet$nX9vJ?5(RcQB>?TG+mqIzj`JwOZ%ahk`p%gFJIX6N!B&b
zQLno1Oyk@2hqS#9Y<rV<bDMnqnV<4?3k=M+FUdL3;O63Pub}m+UT**Mf9Ia8o%~bl
z$LgT(d$%O9&SPdz%E~>vHJks(+wH%<y#D@Z-HJ7@e0+O3IWx~}N<H=P=Cl00N1t9@
zt*NCEu+scgxyW|;`_G=An9mro<AY7|@l||x-E<-x9y2m;Sogc9cu#yJU-@B83%i-?
z%j%Av2~W@Z$7tLC$LGh={YI8w>p8CF>O>ioWC)w(?s7|9SarJbcFh;Ti_&J77OvFv
zowdioy^yOp_^46qD&-ARIsN+e60W=~-TEp$U3^2<)l|2hjIhF|;(@yUFSfFk@wFW>
znA@6|lyj(Q-s8;TJg!Q+$qO!S-hOw*>(|}Av!%nYt<~1tyu~E-%Zq0<|NmB|y_;9>
zseL`{OWwj=`;+6Uti-45EIfKUpV=V)p5?uo%d=lyefovJ_S?huwUN8NC`n3ITKxQx
z@b=A_r&m{pzM7$VW`=cvo_zkl8IvD!9yw+gG;`C$>GRGVUFw}_z3|JF2BBxBi3j2~
zDeX(nn)|Bc>#J33+e0?);kj{(`^_u|c3X+IYfWMGYh^ZW->xz9apc5TdU{79w?7Qs
zy*aASr{jOGN<)=a*1`RnSyw0j&+!Xe{qNFJ@sFQYwXT0}T*bSpiEZzK=UE)Jym>k6
zckDA;5~uLuk+{sNYaO1PqUX7@tP`08KR^F`e|G2I|8?GGZ){F}Pvo9yUs1R6_nf)b
z;_CA9b8c@}H#M#AE`7a7(tcmBn|#{^oBaIhTieUij&|K=_%PRQZt&&htG_TXvux)&
zcK6`i?_&R(x8KiOxM}VAR#oqUtjlc2!`7bq8z;zr`Nd3@<kd?Lt<*R9pKxX3TrPXo
zhN+uBl}5Ju&bl&B(%5hHR`rC6AF_Pn<*MIrh!x4%U8yT@`r|r@;Z^;@<AsGWk-Mk;
z`)v1o`TTVgCk6eRm{D2TdS+(vwDWe=J0~e!QT)E|!u#|azt!f<4BdJE_p!1YcSPg<
z&Cyfl-}vf!=$uab;CHc7{1ObVt}!v+N|I`1#ktQ^<s3R*#Lz1f+JEwtm#=ElznVX3
zTJ2xO^m-OmfB&^(_wB5IA31tw8`Lk<<rZ@Zh=}N^-d`7SeXaME`Og}eYA!yGkI}m2
zcKe?H_o-*Rd{zIvUjOn(<j>`GA|j#&X;&rUxM%g9lzv!{%KJu^mG%6M#X-{VTo2yb
z_TUCr)q3{FS{q(FShDedQ&L~PAZ7pYPiJP8wuRs4TvC^yke+^iUCWD>AK5C5SDb$z
zukT&_wEF$UJNsFk+e{KqO?mwETKv{mM(fsHjsJ6Y{?(^a49@kTawhUt44bapUh!35
z`%LrW$%+3nUTo!y+T$yG+p5O+fi#=0oJ*G5E93WBDM?P>k9J$yRT@QppHld*_VN9~
z)#>h6K22LX>348^jpN~YwuL!2Cw=*1Bc^9_zJ)Wle(SFfEzek3cP3_Lo?7O6O7uXT
zak`LQaoWmx3!WASzexFG_dZ|t<lW<^dYk)ee`&s}{S~m@dwS9S<41IbH?BxK_~XFG
zQ<Kfw<~7})oOt;3hYgQdp4OKY8s>azzxH@)^ks?AzxK*%YHmLB*1TcWIX_X^bB;w}
zx4(UE`~NpL=lp+I&n|at#rFOM0#nz%+FulJ5Pogl(~G^*du(#07%ng0e`Z_m_4$=8
zH}+OX`pm6rI&c4d?HPm8^<lyiVhdvwHeHg|(`{Z<bGCl|lf@f$sowb~+UDxiJWqA{
zv0uGQt1rJ}(dSXyuJC=P@0G7#mtJgOl==5USxheO#J3f1-~8O4yXV`gdUg5QFC})#
zIT;$^<~a*K%kO2IUsKeQcQ@wa=gGw`@hZj7etf>@-oCTmes)#tu7Lkj!*AHuRGc(v
zNIpJ^lehQj^T^Abd7@`l+wbxEa?tk3yE~rKcNU+{t$z7&=^v4g!qNBdc6EM~cRnum
z%^+cZ5#zC2W~US%9!mdj_b*j*;)bR5yFXo-%~-wQtoyA0a#cA;I?|Rbf4(W>Vyn@5
zaWS#a-}kp0CcCNU<euG7T7LZb<9^F82id2}tQ2@PktLvCLR_TaMKk}4eHnsW+}sQ@
zGCDJjmfF7GS3P0PnoFGLRs>eRyncS~6~|9(2hXrIg=vVl&-pJGR-yI(toQmK`<`lQ
zHN393KkR1DA<JPm|G)y}fW;;JuMe4vB}JZ{w4k27Q2+5w+ll`+r)^Zsw7+cTtM+EH
zLDuyZXW!iXCu23`#J*Zio37r}^D6?sL~U-9T6b!5>h|2-=gRN1{>krm4cRr%R$4&h
z$uV|$8KwtQRlPm@Jsy1Nk$m!0)F|%`W7^qQJ<ZLk_v`t7im^|Y`ton1{M+Z}4<5Sr
zZ|2)`)&~8Z(Q2C>=UW$S`gwWh1Gi%rJ{n6@Mg3fu+Nu5Lmu1SdzXw0=RB1c7ZQq8S
z+!o~xg5nGM7=6rt3I_)#Ut9C??2%6QomE@E9Q*S5*<9y^25DbjJX1}5tLCTj_nB{>
z|Gb!)3%M4GSuTv~pHZKZcH!yn_bcDtZ+&xTd3xPG+jW-d=kKN-Xn4CO@;bM+HtWxy
zu4m?zPK(}d9I<y>yH{=V<2#~kt;v%%uundH+K})6tVO@p2i#a7?|M!@I45rNBeO0p
z13%mT!bgrGhSC~l>s=i$UlcK`k`+mt@cYfZqx0|IJZA5_{E_|b`TD<VUF-ed$N5*M
zH&jc0|50;1ea^dpx&7awKPNmbGqNu@dMD^0zdhTBrzco>jPCl)_P0B@GMa(?@FU6Z
z=NzA%eeYB%?K-t4?=u&dhK|;%N&UPD*JSMfSmmZ%da~H(r+amiS#DbO`nWZ}{Z)Kt
z^CzB=o|p3cS>gXjuD^8pm+z>TcDp~L{`?v4tuLP~o%QAZj`F$s<+YA6Svu|Zc3#Qu
z=hOe+S!284zFg0H*9AXvIge#W1&8QQIMi0Fx$5@JBxBP!?$%0)<*|o;Jgf70w9PTl
zt~E|s<IOgopHW&*W~K{;m+Eib^!Re8-5$#<bM1eZo7s4?7&c@*O%>Dad-Qy5?a8zM
z-+!;?QvUV!-r;o<1d57_KKxzwrt-9F>NKu}v2McqBV%lG|ICh<aZ*fpYU=ZIbLUtT
zE_(8<+5KhCtu36(cYR%%y8hn8e5XApf`aotKKN&AGkfa(TcI4z7ncPy$nP_qag6u%
zODmDUqp8oI8P@*uddYaD_0ON0qM~{0Zg_X}D=YsM{Q0xK^2&y_OFzD!KKG~f#_M_y
z@9tWB>^7Un4#D1?t)hOVru#Wm)vdc{oPM5pG3;}(%;(RacT~JnVOV?ncXG;_pOS)t
z%lR&Enk%oSHmiQ+-QAOY!qV9C<ZfC1dS4V`ktgT7Vbi*WAGhV-+u`Qu$k;D$d%^4X
zMe%cwE-etenw?SiwZyIdm-3{?>n}f1mG9loD^UN}=xX+rBm1^J^S|P;L(n(sRqU%B
zJ08aPe^zI^>(#@&VBP9x{SMkXIts7O6y7Sia&BLHdA{nT>9c#Yo&9^a*S_~N^5nd}
zacye<?)1+_uSHgGKHeiBrDEGqmGJ$Y?U#3VyWM)F1PkrF9>0y>Q!!DonZ3U7XIIs6
zN!#^>@AvpVJ~q$i$B*RR?Xtqc&g<nI?{suuuehzLscBLa{%_%~a(mulQ~#JsIny<3
zJ$98!OG``lZvT7u(EFVgAC<br^e<N2X2^}&nsV`x>W?ki%Rg?5ePuCu-n?@QHyn=2
zyuUq}ecw!5c6)pK-tD!2eiW+J{;Hp2Qy==T>%#u5D<>wFeEOXHWrm?te)S#e{LOWD
zt<?Ny9(tnr|3by@%XYuj87}Yt5%f6MzV6SAs?ygJ{#7qKcAIU6dAVL^r}@nN527J1
znQ2m}wD<Ry#KXsY&#y_(%<Jpy^f@bjOVzfa>d1{7FZ%0ySLUTgI=+2=eOswEUwdn2
z{nFfq`m-~eXU?1%b}Rqh8clWoc~`t{&zvTv`hR_1>dL7s23A(Hto*hbUUPc?=yvk)
zNs}ip-uk@s{=QlZYwPT%&p)*+ZQU96h@Y4D=*5eI-ri@o-(9*{e&ND}QNMTA|9;D)
zqpQ31(!P~WKc~f?y%M7R)_<M}r-OEGbmR<SS=qH)>*xPwudkl}=TFVrE%{--HxDi{
zFuWM`$H_+DlYzHk=1j?V?`~PUU%PoTGCMbXbr>&y|EBY|Y6UAQD>K)=on?A;#)bd(
z85bNrJGV?ddiJbuc5ZZ3RMytNR;4EPU!o&rWMsBn+qQAz#;|z*ty!6Mzj_6J`TUyI
zD&WMS$kX$M;Z<Y!G~MV;iHF&;u3Y$&Qt>fo+qP{vH#RT^d^71fWt@Ia=G~p0&Wqi8
zwbtpFJiA+df2n)FTt#*DYb%lFORK~6=ggT?P&m=|ZtK4Zt_n^ZiY)?ck4`EHNHU2{
z*JWqas=s~UMPpA7j|dm5n3&kobx)r?6Oxtf-Mra&YxebPjwPY-VPRsGm6cklZf<T-
zmiv4)=2{dsZP{W{_5EG1lVZN}t+1GwGmnq=drzG`dv^BMCF0KCetb+mbLPycKR=&6
zc_JVy>$|t=>xS*yuRE4FdGIedmztg~EFp2?)KqQnSZ?lm?!y-^PMk17z{bXggOgKH
zU48kd<~5J*RX&%^y0&KJr_k+rv9ax;s;a80iP_oS&(F=}<m5bf=gyq3udlzhTBG&;
z;o<hBb;q->tvNY8KI`9^xP^ZL-oJi*`r6uP@7UWLliAD4%6OzqI(~h9ZCv!k<J0HQ
zr2<P0N+vP9x={UoZ+mlnGjsa6Ihv(wSFGrmsO<jftoi+d$H#cz-Pw6~s&;t9ww#%K
zN^5@|>y>sdD=Rx09u+lfo%5<mZG5s`fq{ZAU%q_u{Q2YO&yUYAOfHd~c5p|@%Sor+
z|NQdua;a?4RO6Z-1zFeEoqc+Gx_9j9vu9JEoS3K+yKBmf84{BwPqr+3BOz^GpLfM^
z$)O9LOe>s=pPf;(w3L*WpC5GHZ?2VVRFqWy-mhW|*REaL^YNH;&dp6rHyt+NP*YP=
zJ)HRL*|QllXTG#rqV@93Ok*Ay3xVwHYz8r%2#2yVvvz*@YlSIo4^K{bGFe};?)o12
z`actIZ_j`H@@3?!TMM1r4UCMEPE1g2_+(T6zLA;z)bCvvI6WCkPn<f%6&-!s=zh!N
z$BzpO3j;k}?%ciW>EpBJi~z4&MTJH1GM~hIdn!}wio|D4oIc(C^|iI$dD}BCGBvDN
zp%L4f67cNo?BicvUXI+H#yfN7%w2rTy*6#zcI?_UF=64!LDwHWew=w@gQA<8n`-K(
zeR?IXcK_-#BWr4Get&zbz4PxSZ~coKlaF(~pFV3=RMw{rTeoiI@%`soSy{OzV&kGG
z+xG6YRa8`D`0?XMz~(ex2ETbWCy#UrM{dawT<qR|&2vrY)wR*v8NB9J=H}$Y6!~Vf
zuUx5lxQ+Mlv14t=`{j*`pZP5FoelB^A0OW?zViu7mMxoBAN5B4{cERi6~-%@o;*pJ
z`cu}`)iq1C!8H4t&Q>E+YwO)t<oy@U`}3z}>hp&u7fChn+y4nz`fiS8@eIS{HkAgc
zZz-a`=U30`>h9jSdGlpg54OcsUtg_>+`R0`w=*-1KYsg`c6V24kGy?c`$S2x=;-L8
z;^NR#PikXdbg48%J$qjN{P;v=_j$kT^z`(WELjo|64J79W6=^jOH0Z0^mJbL42d;s
z)?BHR+p~A?&g$>$%9xEDxLTQ7og969d^{tAf`pD9J(_xMy3noUyu7~lc6Loo&0Ty)
z7hG8#-hX?_8k@Te3@jF)GY7Wkuby)9_pS?~GnrQ`w<>+ba$ufqHACw8`iJ`a|2W;>
zS6eC>HZ?dP;K0qz>E3zb;^LbtKd0T=n!Wt+idB00`ub+Mw?c}3e?D*TzA!*QMrO_7
z6|45Wc#$DzTNP4dt*O}=yxi~P`$|=A4vq)^{{Eh0QOFd~=hM>Gc4>XQy{x+$&%`eb
zuP#iFuk&<qVF_O!m-_M1(KolZ_n)kvtbTc4ZS|S6XJ?vbiydy`RW>k~uw#eCr_Y}y
z&GY80JG?IF)2B}_E-Ym3l{P<i`}XV^GbH3}Dgq`|aG#CZQJ~1k$av$%jfBihPcJX7
z`E|cCJ@vO==##ZBGpPMlQd3j2Ve{t47Zy6Ru(N-DwR-(4t1VjTmzH?O?5&!*WQoeN
zv$N}uKRY}7=cm*9nfLZsZrir4=Ihn)FYoWqZ)jjx7q_>owUt%bz3)otjYABQzJJmR
zKW_P$pOhHpdwrwC9PjCRQ)m5o{r2tJO~!wwYKMak_UP;D`|<mCa%yVm&BU<El`B`y
zv8kLiWs1n0xpQCM+NynZb@=tth|sW_8XNCvIu9={c8}(fvyrH;ua9jHc`7O{E-WeO
zSyE!MbLY-285b9wdAt0`|95|WeqQPqn|X7S>b7m$RJZHL>~Kg)Q7L_OWnuC2bE)%~
zR9m*CK$=gU43KK$=wz0FW3esMH?lDbtDn2Gw|e@VIWn>Bpt9dx$U(8i@5$4r58u2w
zvn}^_iENjElZ1>X!}JYoj3V{-I{NyS6+S-ZGtVaS`a%vxm#J!;3k00>WA@k0ZD?Sq
zsjZ!9nB2DRu%J_imM_StbE+yT0s;aK0RaN1r|VB&{IEs9>GYG>Fph=6o}Qj1udnge
z*VlXgYY|v9>4f!K0jK55{N{Rvg^3v&8m6SCzO<52Y%$=N#K5IklJ)A!%KAB0rCm>+
zq%<`*pFDf^YN>}4N8nRWCXJR0E8TjfE-r9n{`U5^drFFmb35PC4I2WkCvw7_SW#WQ
zIs3Zaw|93>-`JR}si$`htUXn;M7BZTkipDZvx<IvNStMs8x?eIW3s!FvhvR2=X^6~
z&WwnTer@2S*s@}miYTLq(~Fjg69r>;m1u^(d-<|+`SSFq(^s%D9x&HnC@T6~BHIqC
vm|HGvQn#GXlyI&8b*WSjSY(CGfBvs;=ZFXBxw0`ZFfe$!`njxgN@xNA^Vk-(

delta 49628
zcmbQ;#WKI2WkaG{{XLsqy}#lf*Xej~d+OS)d-Bt|v!5olPGAx8PzYdZ@#bj#*5csF
zoVY)?ao+TOUvyiY7A{@#eN)V-NkzAvf_Jn8WhmzGYDV7(=1@GcEhkgu{id>;lguNl
z{!8@dM0Te?nP@uctEKz%29wk0B|SgC*liPEbM>?6xh$*hdyT97R9Wj2__l1f-dLRe
zM!x*p<Kv3{N=!c%=l|`vXs4_DwBn6nRb)fgwJ?iYw<NfOd#o7Nv##iQ=V!O_ol4Ek
zzfUI#Hq4f<msu!rQ`js(Yih;!yXDIBv^6yk{`>n|yyVWFJvMhLpU>U#`JDCRyx_=4
z$<n-y5k2hkH3g2(&#4tL8Jykoss5Dqj*rKr4JBvnf8DEj_gr2N`>~4=l8?K6cJdh*
zmM4{O+wOej0>i!li}%}nbQ02>mo`dr9(Z~>@%OK6llM0Szs`z_@9X1B_haCzJEn2U
z^#<pMPZa^7D;OC3ni*S_1b40Z8L`dhn8v2rTpElOmps*7uQaS%5!txDN|M9j>B<B3
z=HBO-l*D9Z{Y*?<ufO5@{zbvUlGCs`lk;%$VS`&e7AxPWxMgQ#u538?V3Fw7>07s{
zg|lbaGMxxx`t!o_T8QMqZ(DEAls9J%T(@+-;E9Q`PqG*;pAij@X;gOK-?(Shw6Dqa
zH~*@JU0bK3-f(7Vk*UFvJvV0N{Sr?|W3run^=tj=ndMCW?hMHnuc)}XAO92E8hQS~
z^Cj<Pefz%49^dpTH8Gm?c&G4+h;2M?-};%D8}DD2<9w~lQZafP&$s-2oc8rWZ#{pk
zYIpRVU!?os6^ojC(1ufI5=%@P=FLld@%5r$lC)@S`hs8kU;X8hn#s1b^@|%{(1{eM
zDbu(d1m;z4uV3pC#qe+TAHE*Pb%H9#gA~;nHqV&Bs~{qJn&Cc!f!Y5DUvC<SHu&fy
zXiUmt@w~u!=SqlQ_JNvf#y>2Txo14CJ-%^I+OpS|3m>thoSt^HS4h|F?Aes<FJc5Y
zY${VVX4KGNT~ZY!qLXN49UGw0r6}fpd(Vx@FBtwE`o#K}O@OO@m$2g`@rL*#q7AEG
zg*|0S=u>s{V@NaPWKF1J)MQ$FCQbd4XhYd=4V!s|FG|j+yUvNJH}d0|bHJrxpQ-!N
zO{pKgeMv~N*tI!wy?*<_4M$iX?3gW6wSGapbDt)|bp7^&54t2(qjI)Hamw@sJ_$8D
zkiR+cjAz{Asav%RlOC`z)jP74`tGzk&~p9iv=sJ&JMZULDjfa$XMSX-Uwh|7!5?hw
zGv^-o^?t|v)@iH6cKp$E6YeZ}a>AvE$)Nk^ru2FG4^CY@5Rk=^P`z7Ns#k)E@$>eG
zN>9rvN~*WmZe_ez*3fH<SlaaW$Hx`di!>7^JaW6m@!|RUyGtzY*}F5;edg7ww-8}`
z^11TD%OwUg{!GX)dFU}AXidus50=9V8vh*>QCANYn&_*tYu!l~hW>9dM_2tyVO7}6
zq0oQceP`Tx9WIM!EN)dNr4C4Nd}56V+p8nadS>F+CoBom9(}RA`2OATu3IeoZ;76H
z#jyO?@rQ~WAr~^H=Vuq|tnkaJJX=(A_jpeIh21$nKh0nYSg-FMf8U^H-^nG{Cx5)L
zk4fZ9{;|oylV3=@Iq)g#(=vG;mJ@0de!1PqS$yH8%E~BBWuaw_GkaPluV-50{ku)x
zpMi~;(c<=PNzMZ+ABfyyzkT?<{4x{s>5KQyjk_}M70a^TuiOjvsHQP<99^|5^vo%a
zq9-RDikJ-Qy)&gVnpZioE>v(lvb@N2vB-wg2@aXQyevyUi<fTSZaw)G!?K9D%`(S-
zFFG2dbZYkOhdmFykEZMixn@){Ma0s?FoIWr(>0)LDg#4!x_Z}=polj%SFTQV)Oga?
z$Y5%^Xwg>FMS?AbvI`!m9JtHL;ugH&)R_f~54SE`_CjPsyF&c|ajw8cA(!mJt_O&7
z{cN46tRd-8F2ymyMfO3!pI`P}*H(qik%%}jWulCwQNtXDGeNi5Ze0kvI;leWr)NX^
z0$af&b&puIqMlhkGvR(K5*v5chAHCS6_#{&_cPb0)hM615a=d&;BoD7<wfQp%pBpb
z{%f2FQM}1%6U{Owq+DooJx4+#hsJ95H)rk@-*nl-v0(G!=4tPr=k$G_Ec@hSP`v)3
zA3sFc*lR!MMc=!0$cG{7zi*no(1oC@hgPtty7&30s55L9iDH_dud-V{v+rQhwyg{2
zY-1={u(L8z@W32~l+Klf2d+AD)y<N5Z!H&ScVO!;d#-Cr4Gfa3F^ftY!dBPI*ZoiN
zS??3>&c4Kl^}!rArDY!~DlfcV`X!A?eKONLb*39ZSDU^a{C3A<hfJieA48hv78V7E
zIzc|Ug{401XE`3+h+s(DT<$1%VA?9NFS~y~l$?8?yT|F)6&8NSge;|9)fJxH4!;W>
zG}P1YU3yYcpXS0ad)BGMjTMSH7Y^octxvl1md#<=hn&M^H{9QR;a7`yb@Q68AS>&a
zu~q29&x_kzmMArFi!>bYDJi#GQf2G*_FI8?g_GKzhT|srCNZkPiV{4Fj!%6u=b;QV
zeloZnZWbMId%x^?Mz*tMFWZE3e&$b#6jdf=*c<K=;p|#4HCys3BbT;TfXc)Jck8c;
zew`J!zs0&y(yW2ufO+lxgvhf#T<6bS<Vc8&WL&k{JMoQNYs6Z<<xJc^STAUQwYXN@
z^Y5U@>S;MF8x|jy48LK0`}Snv22ZnwfD5@SC-rqyb{}}@!YHeLqOhasNa>k9HgaFQ
zYV~;MD6c-rc|hlg{X_Tdn`h5sSd+o}=Kh)8^^qA_TzbuoVJs8gF!<U1^`00awPUAc
zn$(V!D`n=+^$uY$TJv9;zvpm@d29BLrbdPsHs+Mm(-v-?94+Y3Ai|~Y=d!#pdUe#y
zy9b`GJ|T4=z<_o26En7E?R6W<%StZ%dgyK_C*giQK%869;a9K1me&k#?@zd2X_686
z>=i?Cig~>yqeXlCzfaQxR$rZP`ss~*wbpY!FA<fidZD-`YOB^OL#tW)@(%SK<O}K2
zQWU#1qc-{?m&I)cm35_s(!Cl2oeEP<KC@McUVLcUb)Dna_rAHpXl63O^(iy+XYr}&
zvfCE-y!y`*#{49;$fMhH;d4a}5iga39<hWht(IR^fvdu1)r&mwuwd7Uih5vlrsDtB
zkgX3~?3<r41lmrB=hz|fgFTIt&H2rVcROzP2JV&>n%nnn<1O}EfpI~6l{0G`vy+q<
zGOsgQ`CSli*y%PwCeqK3;oKws`X9{S-renfKEGbhy-&u`K;npKc+A9t`TO?SO_@6N
zq51xwzDE`>SdcI=OxCylwu5xk>X)@A9hWc(Fzva^X<oc#tKkcVGMy7lZAq11i)7xX
zr?D#MW;JQIF`PMnzS&Pba#m@>w&Wh21W-v3W%~JF;kNCI_w1CEmGyg3BJ`o+%kzVJ
zY*Q|7-?CBgTqM(mt-C~Xn|bmdd|G;w!zt>(k#`JYrX~&XBKM8+^@@4xk4#>=a-|G2
zvmFord3(VXdzP~L-C~*$S6-BDdYGfAPe#%W<foU*=O5GEey6GQ^|gfy7cy3Vdvow$
zGrOU|gbI}jK`W0;(~VY=`}y-{_m)=~8Q1?aI>_;B<g4wM5Po1$*i<If(JkoEu!cFN
zD6ZkKZHoAYEfc@#ssHkK`O~nVKI?$cQqIeqrmy^0T|a#Hrexi|t*fR+vIsCd(LT9s
zrmBmAK+DM|eJ>ejtYZ^k5a9Z`V!imq*_=M+tZ&Y^G88{qaDwwdWX<QZ<`zGn%=|e)
zs+Y~x)%8V(vW7-mTib{8_5Xz3`(zH@xDl~xx}|;(ivq)x?dS9vBwZM8z7ok@lhab4
zf2iG&|F7kIOYIq!7PlBOg*Crq79~A!X=#@hWi*j^WX`ojcyC<SIX`oiU2Z#i-CC9{
zJMmom>xTXt55E}hc=lBHvZ|mrd((#nTedJ1RTf^!KBoeX8L=mf7Sg-UMvLm|O1yh}
z^vMa2KfP-14G-fMG~N3iv3QZ7-u~`L^~(A_8A%sE20vpvJHF|sTPIDL)badil3`n0
z+oN~kF)=*tha0Qk?PS0I@7wmk=;-e4_o}q7p7!;)ogf`Gg@+}<Rr`U*9gas9g-z4g
z6YBqSFf}SjNr}a&AAA0B;l#{@4VTuRoRqP3#)qnh+ixz4i=HItkS_gJTJGo_kqym{
z1rO}nRd2-7thl3j=>t)b1Gjyr8G{O_X)9;C7HUO#T-?*5uwJ`b_5j;zMqjVA-$$B7
zzJIPyV_mvbW9`aD<zp%f4Elr}BH!+jJs`sRhbiOftr!sl_iK}c8!mtNS@Y!i^W-e6
zDhELh7NKjO|9+aj|H#M3$3H%7mtVAdxAgV6YTb3aUahKcdH(A4>%$ipyC3e~CVXGP
zz_NZWw=B~^hFxvDF2uO*&*tBh+Ns>IP+-p6w_B7N*qXVm=1$pawNWiq*lJCu@`lY1
zIavf&UllydAQG~w!1G~-^5Q6ynOuGc6HHS=xMmzzer?Umwu!Ic+tzfOORM*=7L+p{
zTxx7?b+NQmlBdV2p?-N&u)(dKj8!TA443|147+%1)(*Z2j(_D{H*d03XAo~V{O~}p
z`Mr*FkxM0W1UXnfTn&$ZxOV%!ro)cwBQq*0B+@opzH3fON>X}fR=0ot*Zr!oPgow9
z{QUWI#hNuOr%gYn3UjbLDBHa-;DYgmrynbBY)ocnV`qOj&umHW(fs<~_0e-`KAn7c
ze7pWGhCan#nde+)<fw^=i!Anvajjq8b*&|kKfl~ufXgu?-v0eUAy?r^j`1tgMHpEg
zEpMDXYl*>38xEFf6V9?9=2&nsttCREZOxQ7-@e_>nIR+TSeVPqap>@?t*OFZ8dF|>
zEjYXDrop<$T458CAKtkbH|eIAP5$xv00WNlaPh?)3vMR5O<bU1<6O1S#LO%6f5z<X
zd=nhm4P1*ujc>6FyNDL6q*PQ$RDXZxT3>I!`uN+IFAsK!Y8QMush<4%+uI4JpYHg6
zulo7j{QLWA16E%xl%G8L3IBd!b-yEbpIr@)PyL$jscy+=(QSOrf|;FPj_3b>_4zeT
zi|Q9C%_$MeT=?+w&kxUL=N~fD-fQvw`hkhc?g4>;jGZn*-))>03M6f`_@kk%&D?+d
z+|msB9QVzW9KY~09FbD6aJ+W>$bp*|8CS;fKRGLZRr&Ri8{I;tnzJt$de}2@Oqk4=
z<jU~$Q__@aTnR=O=j%=SXwbtj?}feKRYskQFB9I$)i=5XajcwDXZ|9|$+cXySh?Y<
zr%98}Mw5a)91FJZmaeR^^IE++Q+{>w2IgO0w%OU2U%&iae(W;?@8lka5VOU#3hE3y
zkA;TEwk}$v6tOmJ$K5=e?{|uK{C>Cl<1y)cl{@ddwAVRAM@L_IyzO>gvxiDo*1bFX
z>+7#<`~Ok?|HM=E_PK!%msc~!Jen4rcd+vLT=tC-JUe6h{{Ni+|KM5k`!egew?ydd
zc+kZC;gt6J2aCG(m>6D^Sj7|^WR2LGC0bQo{qe`+{>S_O|K2Y=@A<#q?~nieeqa7y
zee+88+2`+`Id%Vn-Gy^&7+E^ru;{Jst-6_NFo9_T+uXT&F-4qz`!4^i_b_A1==$vH
zz{#p-X1w9t3TBC7qgM>`q7T^bW^Czx8PByhu516_vkjk4f61tRxAVj2p0f)YRj+e6
z#oc~!zFE7IFQNJBfmIAS83Kt(N*#@i@~c*P3FT>Def{z2;{Idz4-_&*)T=N49BkZJ
zyun>T;K07x-wM-DZ!CQscI@|TAGP{DpU+uW{CqlHar)%A$<}3W4hZ|(G}{0B*bnma
zqj%a9Jr*??A3l8e$LIO~d*=Unq8`{dqpgk2#8{*8gh`R$fyg;!w=ykCUI^6K$@j@x
zx9xtvPx|}a^7tR6J7fCd|2z`UnDuq(k9PY%j6o|!<ZHhOy1Bc5e6@Q0qhGJr`yc;Q
z&p1KQ;TV&EN5$o0NuDkFEGg^;y9FI4pKWn4aHyVNA?T2B%s9{UK@PKu)TKK!)YRFO
zbQ5H9bLXu4zj#5=f#SUkvscf$`1;k+6BSMGF6`7<$noIB2^BW>+6ym}A`Te*xD#B$
zQ??=OKl_A#bEDR_gh}n#vyyY&I=z-ALoXYq#SQh>5A9G~6?v1V`*737lV5gQr!XH(
z5V-&U-}l1nvE>U>!+b0K{rwN!vRQpq>fW~-8<RO&oh+VC30CT>eYJA=qi+3u344~=
zR)15_*XIX?+T{O-ji$t~6!0ydSEc1=`}N9<^(UVe-KqV4SMYpn!9iBe`a&JEx6N;N
zJbB_h<Nb^W^~;`{NL;9TI`y+$QkE9W<j%WRhORT2j<OzAc*7zk`b8-+Xz#o&%$#f!
z&7X_kos`8=xXsw>Khu-n&tLI|pSN<co>l&);i2-o-iFz}!NHc9>5Hx%%-)!gmBjRu
zl~qGm$93xxDYn&&t6zs-wvMRezVPkNpWCU7bLZ-rm~;e0NW86&KJ}zszV%?%fo02l
zb9DI+^z695Wu@N3vZYtAKHy~eP*(1|CdhT)i#H5jt4{p#WAo@zoiP1m;sz;D_x|wI
z=QDgYL=Kr=k7?$&`@!&j-*3GwQMo_1nr2^fnG$yPY4rVHVtlezEDVW;5pi-qn?sZ)
zs+7FxIC|g!gIvuA$2T`O*Q=jmWMMGNyTj4&<=5RkmB#P({mwHnF)^@WpMKJnVRO%t
zpaTc?2s&74CUhU|z7)i$rPXrg{CtLGr40|I53X6K*QJ`u`Zytv@v`9!!NiA-r3}Zj
zMILY&%@jyYWqncpIY2|~aI#TreD<0gm*rC(#gkmQHRnB-?4QA_;`LVjF=PFSG8Taa
z`K-(etGI1?Hun~SY96EO9Ge2177FC;da1VO@3-55kN6do8x}8KTqvKv?`K-Y?TMM|
zkMDdZ!^+C~;b#p;>x=rl_q$%}X-qw}Vohvmsp+@3x7)YhtK!bz_fxIz&tv(=z2^50
zOw*0NWc6%nZjs;tourHkj(?o?SBy;SKhJ&a!T{=>Z;c4>b7ok!%1>vdmBU^+zh=gy
zUbRmV-kuCrw;Pt7&d9&_{++vlh)eGhwgYRj?_XhQe&~I!j3Kz?@`1~94@{}`T)aqd
zt}_qIf)$KUDvrn%*%gQ-8|=7nL*n-?qh5wz$7)}E|FU@Fq`guJ4L!HyEfSV&&D|Nt
zU!U&I9`byy_)jMx`!<bPtBZOSxS#e}zdPVAU)!QSzsAVx591R4e1ou8byAHE42=#9
z3=@3MFaG|sMnhYhJOA<Lp8;`keKt~OyBKc1{Jq@%FK7L~&+`u-UlyPtvZE;M+Uq&R
z=Nz-Mwe@y9V5<4|^SQ<6Gsc;7n_oXsYKV0C?O<L1Wop%v&yysa)iYJ3+1!->PKk+)
z6$lGiVBi>T%o;81@a#~U`UXGsqX!Of)a+Az@cGz>W#-$PFFOlpO!5*Gn39ljf`4t<
zzwZuK3zb}p7d!NJxs~u5ZY({iynMM%quYdY=WZ|=7?`y^ycg#o{j%G#`D#N}p{W=5
zOG(|!ttb1p)$jPae<w#mlpqJoj(59We|RkaU!t8~zOO2F`DI6~smE$_Zg11wlbf2V
z%CKO&`K7Ik*00z9BPE-+|8Lovh>c9s<LfNfzKxEKKK%To7-&$)V;3U}!zb<&ZH<=Z
zwra8mR%VGLT;|@eC4^z=CYIRPkF`>pn+|9g-0|g-oVA62n|u9|_c5`t6Ee2GcvG@)
z-8vpt)|a#Mec9KBF)h9*+xIWXz>kqRC4A51oBe%0D)Sgh%F7mQ*(KE^Q5yKsAcFUT
z_RZG}%PzcLY9Mu&gYCKh+oPflJZ~qYO%`t8em<}I-NDKJcAdGmw<W&5w$`HROU9Ac
z_iH}$vazu}vWu(vc=W?I>3Z`#m&{Dfxca|eKNL@%JlUe;MSzR#zWeWwe?D*D?{ELt
zB+K^w-tTgJG8PTL-|x3iJ96RmS2x@5pq4#@(y^myR&)Fq`}_M3XKg+7u)sk@XyK|=
zTt|;y{H#?xVGI8@<Jk;G(?7j5DL8xVL$J>!hq-h0=G2xwa(bKM;l|+gwdzZK?T^Ga
zkA17V=ax*G)BChgcsirTIu@>@Tgqof|9@^MrFik>g{x27{EokUA<vLuB2@FI(0<A6
zFB^Qsdzc&i7A8+)Vq3<V@a_H=YwP6r+bLEJH@7t`4AAlph?v3OeUy8v)yLmE_pH>6
zVrW~&P@aAXJW5f*Q>Gxob<t1%Sw~y_@yChx_toCmRjPf?{(p^(U5!NVWx=#l=UVxe
zE?o*5ng-Pajpv^)-ndclyv=8x95d;>9S_?+l$p)u1;u{Z+gq)rudlVv=WliTanir8
z$#=F{;^}F+hUW_p^O_%cTlRR*=X1`^&dhx>mQC(*l`NpTW%DVqwqmA&oE)C|`X7ho
zKWyLsm$#i?p3l0N*&!}Y?%JBj=G@!c9<tm2a10T@5VX8@f$V+zzrRn)FHqVg*y72u
zVfE>$lS~%w3+iV)&){~<J!ARwN3INv3pNHi?OtJ%T)1trQXAvj=C?ooWg5Si-+qy!
zGpswgaFI)l^XjPwQa(AXiWgR7+ESz|qg>Bd;btqqoyqm+Q`&;>dqvhxk=_xL{Gsaj
z!XVfGvsE55-Y~q;Xv&*?BPxzXs#hX5_FX0Gf{^v?+jmO`KYn~df6g}hBI%Rw;uq?y
zEWSSdy0Qq@!sAz)e|>thnlpFDUdDMBpPc!4_y1&z$w46@ExxnOTK9fuVPcG{da3&6
z-d^ebzv{29|M2_%f4he(u2#IcxtU#QA_pkZv9Ym%TDFh(e!s`fed^}(dD=Jr{e54*
zc*hQj>Thp4tN&=P-y`I2^O2?Q`|kS(pB6bTzx?oC_4}i`+wUBzSR2z8%=BUD^teO(
z^*@{|_Qu5&om8#(b~An9)vUnSSl-=t`8MC|X=dktbkV(D9@GnnzEgbO*89?KbvfB<
ze9wX%(t__XmAvV%IF)JO;Cy&Zah6ugyLX8hCU3Y8JZeh1;*oX1^h#@J>FSKP%2!_-
z-nrd<;DyGILnqcfIp(H$>(-__Txy(*7UoPZUcGYqoH~8s>ss?^`u^{p?VOQek`$p6
z*Rj>AhleNO((~p8^-EY>o0P72WnavEdnD>=R26$Plb}QMLDsENJ%9eZSTXH#g2Pj(
zw4`$hrVl;^zq}f3=(>2~fs`U<kDP;n8e+~GlMi0K%6fBCrgL$6^`(pU4Lmk4rdE~k
zl%*_X`19b~Va4l;3=9eko-U3d`~o~n(`=Rntvmv1qkW9=^yK{ZzW%;^HT$e5PoF+K
zXZ`-j-11}Q-`1^J(_>}MuqJl5*|X1^cYZj;UHGt7TrZ<{CPO;QgXDhOw%PgnB+c)Z
z2-p369q+8t^(8w<Yih*48p~~Ycf0=oTL1r0GrwJj^}8L+va+%jpH8Y@-jemsKyXIG
z(Zq#sr;1OOn0uf^x#8~JxQ?T(^#YwU{?A&>Je6&kHUsymQvpGdoaN!-DcWH!d#>Hk
zII6w=!fUNF5p&);T+Q5KE<anwdHZH-rPk;3{20ssEo8s{Z=0Uz>J-tXn^<b>_`|{l
zmWGBFl$JSd?5f#s5;ke>fi0{HLim5MHFhR0SdjDYt?`6&e&IgM84LxbWs540^SRX@
z_YUP%aOkSur7W}3>c9qu7>B>|tY7~Y=e^#^ZN(>k(k*ayv)r6ari~Fg76lI&K<Ul3
zbN@~b7N$FOzu*3Nv-y0IShk*PkD0QT>r@TRCGlHiT`P@mS{QhqGne~bVUV@mdDZOy
z&+?5b7hJrs-aOeWsI;NCx1iMRdY$1%(bM%25^fB<Va!vKR8MtzY!sd~tLb`9o6Bm~
z@afvhSqzL0YsLJRH+~JAd!R?k@rUaY*`Ds3)q0Z^q#cst!^_jv7xO(}jSRS$pvGij
z|Fl@zQS1Vv&%`s|{rhBM+Krh$+^c?{Y7?0J^V8EGm*@YRvPd*ljBRyd;zj$0HIp?1
zne;Z*mz~QsS+r$Y+OlbCjB1muRbR$))h?Y^sJ`4~dABCR)+o+5-vTT43g_tdC%2s7
z3u9v{SjXD4eL1^LBg4W=ToG&kO^J&(yO?prK<e&ArVX0}W6jjU3{LzqDcHmJps=4k
zSx?-BM@>#*4cm&;tPhndJ+%xw8N9Yc?daXC^rz44Sp8Fh;**>QWNvb#vm_|;PCWRm
z?j~EdY{jKz8~(N)Piac&n^<IHq{$Q!a>PA1H}abs<6bd^e)f(R<tgP6$t4W_?*Fs0
zPbc+pJyuFl_ShoY<G1j1<iRtIZy5T-8rGfj>j=^M@Z-zTIf(|QvIj(blp2zH+1^D?
zPI&N&;RtuPk6FFu>>?%u_iG1dN;#~*-d+Fqb^MJTh01E`>K6r<Hw!DI|63d7x?U`2
z<$-w&SK2Sfg@|j&`ly+ovkl++;q&o@o;Q!&IOTln21n90j)gY^G9Q>`zmRTE<2hIM
z$*O5zs_XFt_akd!PB9w<>m+EHNEzDwS|NX_wD-k~r?ST?q&OV7>K#ts)>%KnTICZ%
z%A|j+i|QRV^m?f_UAJbOp3M`K8F(mHHA>eegyn+0%d{;z0SvFSzizP5nZe<+pke+j
ztLHM7V$$b09J-G-dF$<DY3Gw|x|q>3>#X@~P&fbm{{R1!*7g0CSi_bRYgxbj-JU7t
zjMtPI7`C4jG4;}wTiM63sy;=l!hLVSuQ?j}3)BA#>oajo=v9cc7CLwFT*aHv>jC21
z*58%;SMT+w{>n_tuk{R)n!irR-%5%)xT8jI#~(e9?#!rLQ?@g>%X?q+x_tV=1o^uE
zDpFF5UayUvJ9o>gy7c4?QUwQ#(o}7HG&D}Q`}%77sPSK0<Eg`NREl?xtu04A8`A?z
zYmesNtjm@yJsRZEz0}}V&&k<upPx8rXfc`T+RKt3KOXmQEPERjQ}^?!0*BJO$F1UV
z9^Z>1lS@iO%4YK(d~l_y?{F5&1<!jHGnY2p)f8>0k&~C&*%m0`zUcBnbBm6XFCRYK
zoSAdxk=q0norE4UWs^@cv)}d^G(OwMu29b!%B*oM<Aj<TyXCD74e<?aU2JKY54zHf
zq~<Ag_mo_^DS4mi*wveyo<d9pQ#BJB>ZBqf0vR1WIroThSN>h{W{q|@`wZpV4|*6x
zxLPCj*V(!#33_>ZFAQ4w$Zm>P>aOXhrS$jxP&#M#+2jWM@5y#;<yW|GZ_s_jHqT^p
z@Bx#0<p#O)7H#e70pZhkR97#2q5ai>=hA;Bu_;p~lqtksJo-N+uyR^obFv0Q`|-9!
z`Hk*e2O^Un7-=%C2<v`W(s#(5ts_)xN4jf+w6^rjy9Zi}8sdG*j-^Yc9I^XWT59OS
z$nNYY(caUoz#wVTlwtB=hL0uV3}tsF3uT7nhu?qKU%Yy?_1m{^9q#4j-)a=!-`Ob~
zzrEBkaPA+Dt>+f{U73D;@r3hE&OH&lEN+5dz9j9~Jv)qd!O16%wR<(vOd5T^O#QXw
z6+`mUM$O$5)*QLZ>G9(J0beuWRYyVvxYBqw-&MP;!#(3nCxe*i$H3TFuE{5T%NoxM
z{r9}e=p}tv@MBK>p_DHB(B@2*3y(H9Owf1Ox@6Ycr$<{nl{;Kkt4ce@$o4!-R98}G
zC{B@{BhnBY9DHMMwYitK_r)7GI;KsV)^U7lc-+i)szqIW2l-6G^e!;9H63SHk?JXv
zVT;#j2{8N5!qMcB`&Zu8DE`2tW5+r)1X`nX+pfMk{34@a?bE{MdQW)+BL<I`_Yd@%
zDR22Cx$yn=C__^_zI|)Bnw$5z?%bBM=%Po0$*#q39Hg`*s~DM<OeizHqt4v%eWq-&
zmEpUO4r_ug+D$u{mGJ(zI-^vt1dHQ)_t_DP71!^*%rIrMFk?=T*}`Ol>fMKmb!;sz
zvlz`@KCg-k)R26)_j}x&y82%)1<px6HJu;$C8+u9FX>F-V`t_YXE1oKWmjn37u0`$
z|Nm;Y-yYJ^4|B4+tM;u~!yqc^G~=w?mMtM0wjTNN*lbc<A5)d_<i;1j?8C#wk7$XW
zxvM<kba!BolE+c6;I=Stt^>s-RuTJuDE+BfyhyPA=M()id}_HYF*h|C^ml30TkU%P
z>P<_;QYL?g|Fg=Ytb^zMV_m_a@K>bZ`@&|2t%lQ?&P`P2n<LVYo0}W4Jx})Cj>ml^
z`l`wX5xf!WBhTMsTw2A_FS|IGG1+9<HpUjG<rfxacg&o*e#=I|W8v|=KW9bxx`}M^
zW+*f2`p0-t&|wv0i-Jwz<(3$?<;tuN%Io#6EPA}Yp4WbU3`+p}7TeRGxGwwe$$tIr
zRni@XOQu&?=PG?&%(OD{d~oo>%G16oQMx|oZMmL^GpUBInG?VK!a=i~=JG4t6Ai>$
zPE7n+V8ps7=cZAGO=Q&ksZ7uA9T4}a6s|b@#k!%_&3wzPEA9;0Dy9<rJ%`P57Vq^}
z(w6Y5XGjxWr|0&yo*|N1LXly)w1ZJ7Ly(|Dryu+GHBt^+eR%Kh=)d@z{n8t6Mt>il
zh3oTGo^AC##&j&hSg(sAM58M(WD0+G>c5ZklX}^H)^TTFv}e!|5?L4(#JgDc^z)AA
z5k>_;4DW7iWY(L`J-_CY=dS6K1ZU)^m02}tE~ye>t6#e%_&^Ga!B-{&eSQ9@ozntE
z0v268WN*^a`S9V2>zg(S9=Yr3wpJoxi{!#k7dM8bR<dW(^4Yi@_>V~O{wb^eaqDws
z&5G2lv`m{$z7GNp2Gv=vx?=jLPH`nkY3;U<VPr`=^0%f#N-7}Cs%vG^ug7m*ESQ*`
zuxa+Q`v&fPJPq~6OdmELmpeR7H+n<rX|bI9`(&9K8E$XS=eIZi{c-aAKPq=mKjk@`
ze7N9;Ou)&IH?kqC+zTIasLcA=FUi4j@viM24M7Kn9#(~T4VTU!PJTz1y~{3oY%*ZF
z;pw(ELx_Xz!rK>pUX0zwHcU4zKX#p<?hxtgTcXS{+3$gpW`KrTy=%g>2`e(YJHM+t
zL>&+)Yr4zh!t{d6L2iD(S16}j^P6eq87WdTazKTa^#dQ?1pyi@E=I~qe%5cd?6^H`
z+9myh^JN^?j7vQv6CZ9&@S4Km!}RpjPj|UUoj4DbR)J2jbel<j3zKu6Du%6osK{|5
zd|gk4op$hncY1Du4&8_AnGzcXHeH&T_kO0xhv$--45v?bD+q}m%K0{F?t$3Y0H6N8
zoDh{r_7`btYj*l5CB9eW=(zgj__D7S)d$W$U+i_pZ|>ci7bQVaOacsAt5`qqi8r3z
z-5RxwE%E$3d1lLLW^)7^c9*|D_U`WP%X@ozn!kS0_t558&pcsz&-vYNla|)kYnE`y
z+P(PGaM5lG!yNBxoCi{L655nryC1ie>)9DIA;UzWW4mz>1JmYL49O7(_oP?!-#n;t
zdF}yjY4y{Rk2nt;c%e}frmf6)qU!HQn~beOdw#0fGO7vr9!lYD@GW=hjcM-hk>6Nx
zM8@(Gdpb*k4pSooN0UQ+y?s_z)`GD5)f4B>pZ_kkkZbbXTE-WzULCrTVJNciC-3&%
zyY5`b68BemA!7CC<zainTk7+`qs$dE?lt`EQQ+j3m~6X?amkitY;pA*hYt&{SbzRZ
zp1T*rJfXupzv}IO#HX>JHqw@8`tab4arWYQ-)EeCB4NrVIqm40|I8;|-@59W+>&h2
zP_NX;f33`X+Qy2yUYqGmX-@I+^5-m{%e=Y0oqze9BCgfP-@SNoV0Qk#&VvUX=M<gN
zys<4;`bSOGq-T%&?T;;VZa1*A>*JL+OE^7ES8%=cT)#b^PH7u{w|%{4^Ma%YlTW5v
zXfw>OerNgT%W`{He}DfUJ6EmJvib3#`Nqa%cd77W^|~C^jJ-Xvj4uqOCLW)BaaDEH
z8;%8G>r&@1P0KKOQS<ZZis!6Ma&H+wOFC{6Gcc5L;5gKL>y{A*%N$MNw3aaMb1Zh>
zO>}kG`P=5_ugOWtQDy1md+~q5Q_*GolTS9s?p~BSv0Xvp>VL*13^8{&6wV%7`%tc>
zqE*7^%f_m@UY~mA?#oRH8XR$PX?12|lTV)XEGa2D@c#Sesyoi@d=DRW>$gR%ZSz`s
z2sAAJ_4W0~Pp8NCed3*WdhPamU7+EF>}zWrYin)4y}8-!t-n{~|M&X;;`f&A-Yp#-
zUu$~m^l8Nzk2`mkzrVLeuwhOO`~Ls`e&5(xtUhbjtPh}hi^ui-_Q!(#ZCfw<+slH6
zGyZ+-uU}H#Ip<)Cv7>IXx%pEwDM6jJ>^7hOUy9Y?mgs8hV*7EdwxGu%<Gpg&>XSPc
z7@k-KZdW~9)^ImAR`M=`ljGH{v$E{r@p1hdPa5*@@?W%%nAY2@JlkQB{bsqzoq@l^
zBmQtC#Lndq77muEm-(W4??STEh9!DRf6uddZ4~-h`SV5bMs1y9gU9anzXbL6d~mAy
z`}KOo*Q?<lPpZ#<@ZsTMK_xx0|38k~e>kDs|KMi&{G$_<-9KFN)_?eR`~748{{H^>
z-2T61*6-`_^|H;)&4T^i`ui+G>#r?3?8*4!R`&XZJ9bFu@A<$48s4p66Te>$G#MIK
z^U*cu#s)@y`#%M{rk{`u3S@p^CN)t%`_U4HGtZwohc0xQ-diW)z9#H&vf1$(-PNxc
zCU0$+nawnpm1%;H=p@qy<=WaAQtGcGKUe+?I2mHVXDGlXBx`Vo*XL}!@afXFcJ&7(
zeNIce{N5VpGBAprXP%&BZ_i(!wYB1(o4|I?JzTbKzkUl!$flO^X6>{}XWh)OCQKVN
zx^(~lyqh8FUG@Ke-_OX-KJ06LSEO#;&YhCa=M?k(`!xN?<T^eX3x<smJ@4zj?|%6F
zoW*0FIpy~%KX)C^X_>5<(CN}7svYK_)hp*zf7bN+gLk{%$Nh0FoDiVFvib0wdLhP$
zf`fbqzHP5O=f7;SSasMMzlF}rw+g?$@;W0oJ}kO>Whdv4_O^gE0WN#osu(Z5)_P)-
zr@X*w{zW~t*_v9cYxX^05_q4ok3oflpUWjl#B=Ef0hUv<XERPHjd7bTxIFW*HLpv6
z3M-dt!*QM|=1cP~b~l`S(ijxkv}n<b^>y|9jt;iV#j@<gq8XTszs{95yK?0I3GasR
zh3*^w7*}vGiLPC{W^TOl<%SKyH<sK#a?5Z!7hgN`Z1em!r-cX3&9y#!{{8*^@{2iJ
zszO6W&)LualV|MbUK+k8LU7~RPft&8%)h^{<+;41q+@BRDHoSgtoD{D-G5)#*SqHa
z|9U-Mxn6+7VP%NZ+OX#1k5kU*WLju4Y|p#f_51yPd9&HPMLTUCna)4Yu6tH6_2#*T
zbcTfi99NUfe&0EvHbLmG)q?BHJ-biNj$iYczehoWXW_DCJy$=UZx1_ohTA~jUOu(7
z^n-xQ6oxAqM}B-btmFB-g2TbbzA5=@6lhJ(+%0;4=G?B&Xo*<N_|cu|_4Uoa_eJ@v
zTJ1e?I{TNeyv|F44knwmvx3SZyR(jK*!H-HaUA$zy4y#&fq5Py%QB`FQ{Bv`ED_S$
zHCtdi=Zc#W+ZdBV8J<ZwPCE3q?D3uA^Q}$`4>U5fD`kD1SNTlRV(z&ezt_d?Hq&8f
zZ#(gcccO+-S8P~VJ=^N5vkG`$Ut4>)TYq1Nzx`j4*VoRn2z>hV>Co}HXTM&L=WpQI
zmSH0G=I(Cs+2;B4p6j2LvCw2_KB$nDoxQR6x!;`9YmtKMZGXSnykhn0!})cer5PMz
zV`cY!-}`=P;?$SNQ_LMzgBA7lKgRf|`TY9(ftSze(hZ)PFz337Ve9(pcdotoqAg07
zt$X?MR=<UZpC5VN^KD{=$p-<JRo7hIcsDO&GqB*~`Oc*D%e-Ln*_O60wkMxYocp!%
zV<FG?ufEG0`qN5S4D|UQhAfO&+g2XN*$}qw=*D}=XZSS2(px1<oP;x)7TEq}S9tyZ
ziqY3a=FS;gg=+r&OnB65qn2><`{MeXh8qsL!H+wBa;!dnrfg4~K4=)&W9cQ0kL(k+
zmX*w$HH)cX#qYSdIJu^S3Qh|H?o>bWHNV?3J+6u~eQv4PIot0sB4T2XZfs0`@$Ow)
z-Zhpv%a*Bq`SNAKs#RPE69nSx|C-kQI4u9j`u<P89yjF_qsTLl)1~H!G#u}jZ@>Jq
zzUA`EBNrFDFOJ)OGv~*nZhZ!Z*Vos_Z(^FTVd(<q8!1knsj4ihstpm&Zni=k2afvv
zXG-CE_VfI_^ez52+7ej@Y78Wp`nR9(n&#V9&EUwXu*CjnLf+r`?FtGy`tFS$b2cVF
zNLzf-<Af0FRINw1vY$rn`IA}_Ug30P)*69^l#}&tB`gJJo*p{#!NBF~*Dw83n|>u*
zWo#9)`Cn80sMm%?;o5}H3nIlDq;|5^+kOfU>!0~Hru=T{hN!hW9`{)%mA%~e@tCxP
ze1Ckh_Vm*m6A!a7G$dJd8ygu38QLVJq_7n2v`KVWvSEY3|6kYlgUjg8=k47+Jvr+>
zG|N9Y$X+k+Vj#hjuP(wB813!0?epi)8>_x%+5G$Q*y87t$sb=Xpa19(w|>eu{sVy)
znhg8D?|rW;8Cd?~L!!-(3(6mMy(r%rwB!);ge)co1`m@I76ZQSy9`bXC#_5<n<4pD
z*q=dbs_KK!l`r1Po{Knd&G4i&X~I9&N9GM*zV|aITwXD=r{2x^TKT*+VT+&dmHeE(
zR_Ub3hNrpH!gu_b;gdI~YL(HeN`A)$Yqp8)v79E}X<&UOAaq4UjI3?RuF7KveR-G{
z^EoVOa#?+p;k5Bn(@l455|+KWv5`6Z+M0vwVs|eH&?xwP*4%wh-Tm6{2OoCS^T+J3
ztBqg?I<#i*UfI{z*YoEm*BeM2TCdu4{yAt72Wa&j!-1zo51aYz4lwiEOeom@=ur~G
zfg?wb?0J4d#6pu{y3o_7Pct%O+rIM~f0s1A=>uAy9(G+=k>Tj8mbnMiCbKV}x649#
zLE7R~0S8}gO)4px@{Pl0V-)Y{h0ccY%F>QDGj$mxuYp@5q1(0o{IAcO%$d~7rZ!nx
zYih>D;NLlm!@58IeBLZDcUjZ(m&*^I&rXqw*c<laSgnSp&cbqoRcr=_JH;7&jxn`u
z5RQo3J7?|Ei*8GW4nLGQ`r!l1sZ&Wk3%<-~xTMt(KV_51hO61F^@sW&H6?}h&s_@|
zg}<>SQ&@(NJ#X*VFps5|I@BiA^V=_}|8M>G%Vp5=s@mV*T3H`lxFB$^?sx8=H|h4=
z`OizNK5m}>muLChGO4n+w?scj*v;p^9$PMZ>eQ)%tD)ho^Z$Rj?7uPTXxD}p%nhK<
zwX3Tu=kY6PQkIM}(xRfHH@<$Az2Uv(Gu;<zvpJ`)+c)Lv*MQ;##tE70_x+Ifsc-s_
zaJ(-q?7V;brbR|mrcXKiXv2a?&-Z^Gy_7l-5ioJl=5wpMe^$9Y@O5I~ll(aM>V3}t
z_NxDU3u_)3@%FkkiO0QYh}f#Nh;74?4J=a^dChpEwq`}7;D3hAC!3@W1aKJ4PQK1y
zwDvzU!{)m^Yqhs;+G=x)qqRn3s;UA9f7rSy_3rrwbN{h2bcS*F-|V??MdVY&ETzz(
z2qxE=Of7Q{Y|1iw-m|2$kiQ|I==ZTqfu7@Qx8LL1eYfxK?s8`xvE<v^a(nz|&Y#~8
zs<6UiOGSVE{(bSrjgIiRO4iWO&>g>Ctv-C4m!CiR{k^>s($d`m4dr)B#ov@!?}^jD
zSN-1Bqkd_Sj7^2XBI6$m+vN@&Y-ZnB_}I<F#N@$=iON5|T=xI?;V{4R%AURj=~|YI
zGY&4%VvRAD%~F3oPso+waxgQ;g#CxkmKoPFt_VxsvD^AtufyV#O!^M|j3M*SWlUco
z<*-<=cY53`vF!OF4xH5!y;%3(?em=9zb5x+iTZ~L6ZbLHi<nL@KUK&dFk|L_v%i0p
zPn<sO92#1ZWj|9>A+3F8sc_Y<fUk2mvM$inVdxg+`q16=;O)CKnTI|V|6ck%SR>Hj
z@4J8d<cI$~b!1e9IO{%k$GiBP+wp$i?||Uo=55=|a&B%?JvFJ7FFdYNH7h&&V}Jc0
zWt**!+obb4R&Xvkx3@m)>Z*>~?Ck8qH#ZDllvsi0pzi<swtev{q4)d$*R6@&EtZ>`
z`{M1}qsMxsKb}zT-(Yu6@9q<pgf=59%Pz+A46l6^0!<s@xCOYFimm?s`RB>Q`}4Ax
zW>Dw~hZ`^5Q@WlOJrNf@c>6N*$2o>}SzB4=*P0#p#3e4t&$uPVv%0wc{tkZU!_I>C
z3U}0mB^hgu_lB+(;rw=v$3)7ot?kbY4$c6b>4%feoVWGtNi^QpbW)$iYxT+c^rNeO
zZhx-O8T31EGN-Au`6atB1qp}stIc&y8xHjB=<mGkQdjP)d@aMHTG@<sfzRPReN$Hd
zF(|cLA=Ig|EdPCu@beVQ*K0N}s*iC>Qx@w^p7;CL>-GG%cOP+H8wOe_75#u~r+?W_
zDLq9F=|-<W)xT0|QlO=m@uxym7VHpu@X@n+;?C#l9?p>q4Q%%-UNI^y>QyjwJEXd2
zW(pTiHiK`O@D!z|KD@yiF4r0}O$uKhG3tGk#3<60B+#P1Oq3^Ce>;yqv-+<3b)YT*
z%ZB4On;$hLg-p5h-YR`^i*QYvD?_6sw}#otO2%g=*ov48oDFaKu5th0R$V<YK0qLI
znv6Q{oV<w(CK+}!Fn!EtS;BDUfyjp?{2y*JOzirmSDen!|K&R~!>O#SOS5jJOKXK{
z%*$q-?4!OxW3#m5quA>K1{~{;9$LXxKVgG#X7@iv<Ljns#ViXV7I#{6+r0dIx_IsZ
zOQZQcLJgg6M|Dh}^?gWUE??t!z=FwO;=(sc4p$kB9M^;$mVNBDAgnua^UsH$eK&2{
z<$BDS;V74b!+zz9Ddvv4^LJjmvQ=Jo_Mrz0^tF}1OW5DpWNh`B8^dDIs4H~6^ZVl5
z`X%f6_w2O)^Xy=bfBawh2@CSfMO56so%Lfp{_~Fhi$9xUSPa~sO%7!G0P5RpN<F=y
z{C(VyzyC_~)z{9*S=Pb9Cw=4%OV4B045OvTnI|}fPHYiRnB(D4xRGJ%RMnZcIVQER
z_S}?v`OxiZolpzAQKX@l_sic03njIJRAvb?hSZ0yxbXIko5qm^zYPxuANW|e<>;S>
z=KN{xl3FvnmQFQn_hNL9-8ZprQ{2v!Wx>XwnhA&e466S>IdRa?$csU1s@IRdb$2Qr
z_pVsG_UPN~_xl<fdGzo3PYPMmkX+T+Y1*J}6?&{yWJB!{zWY1+zu9%>u}IEk`z9bL
z$ZvJV^yAXBdWP9P?|SAl7|p&Zc;KdKLuk^a{Y3{3KlrVDczNTI+01VgJ7yl!pCwSH
zv{vxItXW1aPKrD{Judqm82bH}nDw%xGyM1N1)sgMPJA}5gt=;7(J4&@4yL(t=l;05
zzOMD$Iln#MZe_oW3yU(i)uZXj=q}pSo$StVc`lO}SA9#s6io?NM&Y|0Cp-e%%$h2E
zdeRt}FAE-s6qGq%!d|dzz4q;Z&GVjLV|e!T>B4<`=0%D`u3_7grt)^?G&eVQW(k=u
zM@7E-NINvV;P{j@dAhrlle_ENyA!|GGbjYDG<a2#bm(>J$3K+;r?1?+%sD67b5bDF
z1gGVfTidPTtKV*|e;IdfkuX=Q!;Oxk-i*iBGWz7toe{Mx?Fxrd*lJJv9TO+6xNc<4
zl#wLExWz(O(7d4kCeKE%sitxbA|Y!dBAdA$%kdwxHNGC98f>^)S$C~k_L-XIH~J<=
z1zOmPD&JhOGi7YM`0)~G98m3ti@@W}2lTa^GD}O>30t`LSr!D<GssyMu^c{p*f9R{
z&zc?I?^TOey532;V9g=d-|iKty83wUOeV3FCwI;gHol&maiTxLpk<ZTH=T@0j-dzN
zu$>d<3Ji*rTrO<UtlVI@NUpQs*Bl8+X~)=~XPyYJzsWPvOVr$V#>y*KrYK7A9DFv%
zCDYf}g=I#eY^GelNz1tdZuJvf=HB)3U7*e+Eb)P7$yPRjj>{a6I{!v`cq)5<9N7ly
zv_G95pLBYfZlKbImnDzp6rVe|`~AMz^I8j8CinjRwcm3-f8A`|D27knCw9)-yr|*j
zy8nv<PS12@Xv_@0VKMiBq%`9fp@x<^lN)ag7Q00;JK9O|&YCsjz=;D6VfAhdpFcJ1
z+GRB3tenTQnCfGoT@~Vz8LY`hm5;8KRY|xp==yOVaWXt|=*vF;q<<ORpOZZ%acR$p
zQ7`D@X`jplYSSLQaU-II<IVf`$7iO`>s+`{@y*@c=4Z8i^jB_Z_$a{ACCbIol^oG|
zW+n3zuelPJMGOS~yDhlbk!W`OMZMM&t9_0N5)5A18Sjm@*Jbb6E!~=A$mOCW;8L@2
z!papPNi)vgTcP(M#p<N-RW7x-l=4gO+v_tlvaI|LCExVP^#9LPcxJ)lDb5{NU&U}i
zB9$R5B;>(`h0Zf(%{nwqH@e`<i@=;aI|M5$D=lh%7?fDW?wUR$Ea)nuj5%+;%0;&l
zCgB$Lty@#q%(Is?G2;EqkuXP^ajI6&E3GG1dCHj#bKU<hwz+<&S$yqUPS|3CRsW@>
zJ|!n5ag~-TeY-x>O-jmTLqtRu!?Bf}Ppv*G?T*_lx%BGQ6Z$$!>UE@l8=si0=*8gI
zH=*st#-Ia*O8>bPLGubPLFtd_3D3c1cK)X0j}yPXx(eDx`v33uz}VQi@0Ko|8}f(A
z{{^d=I#Y&ObwK=iM#dRO#0&OFJKkC6v`%>WGflx_<p$%g^>SCPcTbovpB$0Hwm7IW
zapRFb2BYsxXMD70RQN`pG-;Ue=8iyv)>Mw#TICsYcqaMp@Llp>K3-yLu2%h;geyj-
zYvQ#32z%e2Z07##kR+o72aAE3nb=1G4wfIk@Bar6FFrjrRe-BiLR$Lpks~g<rq2!w
zQe;RjV+cOeSrwrZw<6@Fzwou`*ALsjYrp(_$zJ~??HN34n0*#8SFB@K5M?}b?2EpG
z8^hVO{16rcOMQpZFjt1j8yggJSn6L(cBD-3>JA7}a>##QvbLh>e3Q#!MfHOlA|3}u
zMQ}x~>?ssea_3ujK$5ZIwC;8X4G}ln6eCGKdApvy)!*CZ-`-PM44Pz=>t|P6EZE5K
z*Dz(}h6Ila<r&6&=W@OkI59l?{3$R#@cars^^3g<%GQmNWem(0<r?C;Sr@gn)vuYw
zXd^w<%f*f1YF34=SW8pN5e-Xy2VTqEq%0fLZePZ*)$)xF25C3l)Z7^uKi!&j_Oksg
zA(zA6%Z=TyoXOtiv5ZF*<UIfHOd4hH@AVp=vuM7yjf>4#d*`{?`TIKM|9xne_;`7C
zv5lO>@rHDTq&{uwie;A@3<a|p*0XZdvkEft-@SV{VC9ZLb+=l^^`UE*ZmrGq<#h@U
zmXMU-xG!?(_@$1ISHri3=opt)_%yt`-BZ^2lySxXbL9zDSDE+5o%+OdnLm>Gg==A|
z>L+e4gFBa*1D%;0W?CJ%ymk3y>xhLjYASRaLgpU|-Q0fiiJNmXhfQ2b*8OB7$DPye
zrPr(1*z{dtU~+I~o_UXb!jIztadIxaydP$q)mXdmzJaMcXkXDxo^+N6vrMx$q@A5r
zqMv+m=bKHZ3qENsPyW2~%c5CnyCu0MGC4Vx%suV&Axh_?HKX?whd4WfOZ=<*ML4ET
zefgDP$%3?^ORD|Hm7gD)<zvXQfJJ}*os-{$g1c|mpE$v!Hj!PyQDQ@Cw-#%+kG`pC
z>WmpPn$AAs|9!BPH6dv3fy;s)djuOk?*5isRj+p7WpPqU4a?W3UvqTx9VZAL$Ygw>
z$naFNaJ%U0kPoxYuDH3OaqDN}zyD57Z1yftV}0{oJ=|mVo4T1@C(qUWy+7k}r{{eB
z)U8`Tn$KESyD6f6Pez7-V!v`N(@B%2BeOZ@6q+_P23}%w^ZEbR;5xH`g=Oc&fB!Q1
z54@Sh>@#ux{PtV7Hc4vFh`eqGO2%%cO)5s;)3TUyH_Z%CU(3C}{u1xi2h0ig+B5>4
znfHisuYMkW`pQm@gub3uW2O)5cE3Ax|Np;ox8F4%kBaYjwQ6-x{bq%}Nt4(nyxhX!
zKjDFQ?XKSw*ZhC%_DkI35|>(|<d*{nIF21-%F)%|TEXF<!OZodJmvgadD(X_8y9R5
z*&`%aRo!lx_+c*B3abM<?IxV8@H{rV|7_?ZSBAe~+D-=*yry{lI{ql&ue^ilj|zsC
z6P9N=r4}905{>+ST1hJM9G6<XU~O$}Mqb{r=kx35Z7Tlr{{KJywzjsQvOhU(#!Lb0
zuRq>>|F7P<z2BlNWcpfe_x1KZoLBws;LGLn`&O-5<r<}E?%~SJag}AlgqJJYZ=UJp
zOW^8_VLo)MPqHL3k}+k|qca<uJQp#~*x<Uaeg)rycX|3=-rNCkaYw#sSu(1MJge{e
zzl0^Bt&;IrH^VMpwN3A)J6g>5{#t)vjmU=+3^#9tO5In}5fwZT!)0MOdGh2JFJ5?f
zF4Gg>cmV3itlRz0YDT2kH*eN+R~SG`I0IH+-SKkSY*62)TW=S~?QOZuVXIwBOHJRD
zS)WNW=99DO5Ra>1tg(~txBVuuZs)UE^(FeXfrdAIb`(5qT_b0l_*cF)f|;k*GMDl2
zLXHJ7(Afz&U*nXGZq4T`E~aVm-nkTX@R?Dtvykk8V&5aSn{6028~*inT*{>yZIV&_
z?dFHiQajo1p3C!LT|VLb>E-1Hfy<UQ+}zyYc~s(5>xByrZtI%$lq-@%8-65(EvXOM
zsK=1Kbn6TbpM;DGj;>8_GX0)d`P+UK$=mlct*5tlX|<*#Z@N+gL&3Y9&lm08E8B1X
z&!WaoK5xfEwwxOq7_+uYf#!+y_WvoGV^PRdey5P#NA2<?;d+OxEC$=O&wm6RI4zl{
zYKs|&TuRdH;_kZm{MF*U{)=`lcyeO{PiH+t6{p+RdWRC0o7Sh94WxAwG&J-N>`c4R
zWyH$$gY`w}*Gu*hY_1II>di0S%Xj{q>6`ISj(y$IhNqvBL`0q(PPH?9-@mYcWrC~z
zftonGSEpx22I`i=NACZ9_mqEJegC%{N7I3W&FqmeH!n3C3p#Mw&F{avyFB^(yZXBv
zY|R^Pzb&wk5$JRY&=3(&Srr`3Bv97$RX<_<QKq-8pIt<kXEW?fVzQOi>NVfJ*;Fv8
zmra?OnWLw-F<xZmrzJYhMoj#S8QY9*9ZfNIjo_%{V49kJO(jR<1ltKI2mT{kqJPS)
z)oSfHyiWL)g|>33&F174{rrbxk;ZCvwfeS3L-Bwkxwq%co0m9c8kfREm;S2HGkhlK
z#-Dpp5i^t7W_BB!pxdv$#YywtAHDP{i)Hz;2l7%*g{i99&zE01@Y?isq;=Z1M+Fue
zDnF-bh;Y5Rv(xy`pMQUU8(K--=UTgJ71#6m^>sh~cXxLO#>DhAGP0??vt0CG4#OPY
z{^QL~^$SmE-QVB(K%($~{X6%yCXU<lgeqRTFdWTFSR&87SI=*0L*q=RH^yJnFWuU=
zU=7cqE-uidfUd6K`jsI{dp`U5YfU?8CzmF8AV7nq`>@bVCN+*1`#;MH$X9R36t-oY
z+c{xkto{!t#V%2<3JxWmx)sttZd%N~ckmN;!=@-BuKI{0xvy8b2v%=D$?|qv?v{R0
z4z>%A-#iRq5m2z-9L%S@!26Bz?BkCYu35(?w|QnL<BZoV%i3?hJ+|}tJnmMfMrL+C
z2aP!!jjEr`On*>vZ2pTaWp8hBFwSU}wa{fKc5!mu`NO76fA;mH&U_|cMGeOd8<<Q}
z`OZ}^1gQjf_%3a%f6jHFr<=h@pyBVlx+hPcwz@B1yzHxxWqRh>;~QJMqYusVef8>;
zft6IlVMDJzW|P^6nG9CC39RDVFzGhagiX0!tik*T<kI<DSe;IIrRM1Ni%Lnk2>dwP
zP;q_F?XKmo8CG9goBZ~V)K0d!*LXhj$EKi+a5Jp0-~X>_R@k;J4|^E)e7zR^@yTTW
zOSj4%AM367{dRls9;J5^yMFEGTrZxSXYTU#v-Ivhu`7?SEHeaoU`1+HP0F8+i*{2K
zKg4)2&R{fcSj?Aj$$y!0X40ma3swav=Ko^y>+PQ`*8uVkzvc8>>B4sN+d++OAGsig
zbDx;5oTxYb(etC{CZq8ZK7)A-OV-&=R+|uFA+Vv*OV#aVi2mBXA0d$k_k2AYy++RX
zHfV)@!q%w5<Fe&0o%ReBk9*Ax?BweAEQ--P&L+mYr+7kv8)SuMaj`MOg8lpD`E5Qh
z$kqLL_~9%UgPWV%hs*Q-nJg+x(445nJws@z(9hQTi>6M+g?^zARlahpexA;})u(rV
z%_niU-)C~!7Gz`yfVw;vFEX?^ovX1~^ie29YLcUg#VW=lNsbdkx-=aPbIj`Rcm!?(
zjRF|$477D;Se2Uf=6{X-=H}E6$t^eE9Q^e3qM&vE%^s&t7FMNS*XOKe3W$wo@ti+7
z%)~}C%%I+LW~aVk*_#`UrrFmLuCI#)?VI@dY_@XT{`dQS3*FkkHh#aIIzuo+`nv*Y
z^SmR+dZif|_WymG4;rVtQ*zli@V2aNl?Z5)?Yh{{?Z3slU$5KEm%sO`7z-2Qw*32j
zphf$t&kb*%4LBLHMsD(_#>LL>H^`g~z0=*NI{DD#`V12TISYZWHJK|Jo<4OdDX+eG
zCFI;Sp_}cAzr;Jf6?_(8Ig(|nBc`vV)uN$!@*SIYuNzO(hXtW)+dgi+o;Gi~s^R(2
zHH^RPQYu^DByX(PSepH1g~O{`#*N*)3Je!wp0?f&;mJJsCn;=6P~wBj{*ku(S2?xH
zrSltWFH}9II=wyyv|#?=!-5CbqVrorw0b$7)cjEVZto3R5c(iTN6g#hNxm7#=ksi<
zKfGAnulH$HQt?UE=?|uc#~lQnv(nkgY4hO#^M>1RD_*T!9$`QIX5uk6+1>k_GG;pX
zUryCOzVcIE*!lBpS~I!A){8Elym(8xiuxy(#jhB4>N1?I_l!KSW=*VRaYrPR!R^KM
z43@8NrhIa!@hV{{fNav~;_iAWn^R??biK1YH?y+-T;m2|3*TxfZ|&rMwoci(--_07
zu^fD^US{U)$`TN#=FYgE;qSY;TYfAthZ_A_45nV$XJlf0>mSH}ck_<FySrOatb1dx
zqwu91K3S{!mi_;}uHSI`EkncoKhMlTu@7ooe!FQhduLHWFoT(?>BEo5<=v~Rt1WbW
zKHkb+uPDK@EHiZ?OS7YlMFE5TuZ#U3J{;y}R<NEvzxLbBD;x(*+!^-2(>vO_^^Ww;
z;1l{TQ+IH+^g3jhYOk#oy33()-okHk3d@H_q2lMQSTySyZd*QkJ44Gv%8*ZXlf#-g
zX+;KaE^h_xsf`<iBf|Ff+&g$g>OeN5lVig&#-B;XrlL;%=L=#OJ-)ZgvnHw+9NndT
zBT6p2<6?haKaZ&G;m@;Xc86+JM2IyoTnM<xu=((uiA*0XbB<a}I{oHO+rgIg-YP<W
z9*OU7$hv0xY~Sy9_0GP&yti)M+K_r$OhiP)z%Jj@lXHrf>J%^4Y3DZ?Y3VKd$*jlD
z(8qOPu66k%&=_^Acw9%f{yvHOzpiaJFfnQIxBJPme(yJ_y#0T_mFNpHe7G7OuPDIb
zaz=UImrLFs|9n1w_-&c9QsVXSvyV17gf2|_Izz6hVOCo8U%_U9MfI0|McUd&uSm_B
z@kZ?z(}sO=$$92#d+x2UTG5li@=?Iy?8~0AnXeUJDso(zTl;NNC&Q|%DO@|&tmB((
zCx2{?pUBk7fpJ;OOmZ0`7O{N#)Hu;@LC<XSzyJOTa<JHFh+H&3nqrl>Gm4pGz2v+A
zQI4d4nP#b5x6Y7~ZoZ%9yfNln{VgFWEvbaUhyu6dByB0ZPs$}r-rNxCWGTO2TYly9
z##6gzY^eKNwI+W4=hzsHIe%ViP4xJ1&iZ}A*H>37zFc%Kyyz<aa8~xZgWURi8s`81
z^BgqxeQB=?!-0>Fk25lS-E5VyGT!R#+qY}xoqn}dNq}cTlu-S(RHF-9n>g5<f2^t3
zmH*QqJ>$#9U2J9nr)OSed?qfo$Yo`ZB<qr6ZG}?$j!_dYq}Ukr)%n*ykx6K3h*&!7
zTi5A2#uXPmF5I>4Nr<yMm6f&V(t)0}2^RM_CS71^b9^Gt@JG0ghnIijKjtZ-d&GQ1
zu3nn;aPIW^{hNOM>c~FNwu(#i44?7p<7Xx+U#%|)0(HKeng9K|zW>nk&ktwk?_+cn
z*l_#pkEi<eoquZbL~aEYbNu`>(?RR&{m!UcbN$rMq!s_Tc>Q+w%9Rd>if78EU73FU
z^1O0yaehY!pTk^>*5|X>)G-D`xh~sh;bxS!W>H()jF$@UmNz&*F-@4jWOn=P1Tk+#
zv2!jS8vG9RK^iIbToG!*P8v@ZFHg64!|JhcqWWcyL%EC@X4Q|l9F}P&Y`)7=xl%^8
z_0A^-R)z}Q2c97YGw*CMo1S5^hTB1lX@;`9+QE||AC4Sh`S;oWzwqsCxrevq-o9|l
zYuVQrJ@LHVZ_Q$Azg~UV_poGBj^s?eO;KwFe3uLU{(Vy9<(>LlM{k0fOs9Sr^&dZc
z{JrdvUh{hr#q!A~IyPR2xO087VttK_)_U>(_nG+>j(F?nu(P#jXiQj~t<hj!Un|}B
z`^E3`x@@uw`DQq$_3RU_pK~E*ikWnu?FR;%;$4kzzd6a+Mjd^%-*k4z=h`1rtAy--
zoz&0lH+{?bRl$CW{J+`t6_Y0i+<v>`@&5nP@wH12@2j2v;OlkupdGI~tgNgO%w~)K
zy}x6@0y*>hHT+@xe2-55|E0fUd3xuz_FIXZkrI3B^(IF@u>YhHS6VY?)l<C={e2UX
zQd;_@^LxJdoaJU)`1bwryZtsznzO!!Pn*EX(KLB}r|qouAOD4){^0psLZ+`i{rTOv
zd)M3b<*GQ=mETLu<&9maw}t(7;bZrce}Bu^UTig$KA)OvYgu%maWd0~Uh{hgKnr|c
z$N#r_RJk&w3sm}lx!^oUpka0RdbhYZxo_|9_k;2QLxcJK8sQo{`Kg?4yhpXF&N|Dr
z98F2g*6C4p(@+x)@Jil4k7v)n`nnburI4`m^TXt1o;a&LK6rk*bL_$9y*+zNHyr%&
z!@_TezeA*FeQc|jDp#{3$MZk4yN_0W`290LW7UDj8_g}|>Aw10{eaIi;N*k+w_m?H
z+3B@!nsZ0JK7(W7rJxg2Oh5drxbRXdAYw;F{p$x06u7v#AMd*#+!}MvIWCTsYxS!7
zfG3|9X8iiI`0?V5?^~Q#F4#Y>vq|d8C$<G51+O<d7@CH5tXdUtWxwJ1r%o#tFce8W
zdoOZ#U!KM>(TCsp!yhO&7|oM!>dNYo(_Z$qPADY2`FYvm2}i%jB`7uM&y836Tc`JW
zYvc6I6Hactap&Lcy^8;DRCIXXDZL)M@bh_l`)Aqp^}lc5cjD#c?cTkBWlh{(D-{tg
zXMg*@B`-SF=W%edG+lUhcDC?4V@pd(DOp)w`@Xp^c&@IJb`JmhJh$-s&cge>3#<9>
zoPKrdc6^26mj7=yXXaL4k8O9}ey2!7<ky4rg%_&->#u&D(46O9zTyeHYR|Wy|8G`*
zesJv4uXo?IBR|zE-M*#zewxn7?Av$WzAUYpnU^-JQ7y6Ils8k1#teqZvmdoRWt~*T
z?3{3~g<CP?kguM1=(Dtj>AI7rx6EwG4XfH!T~(OB?e^-h_uI-&ZrYQvvwqIB+{j6#
zaz8z+w$1mS+Wl&Aao;>gE35mTqxbE%zW=Z6PwV%6=5MpFUcKKHy|&&?Z`v_i=l|Mr
z|F?g+?yhF{|IhQs^Xvb8e*NF<|0D5_@^h_3<>kL0d-~~r`)kp(r}6)u#y@&rb$vJ2
zzkUDz?%yx=U;h8&pg;fk>jeI9?-swlJz7lX<E#IxXT3>z{9msB{}Z0$+E4n9%h%ie
zTP)AJG^c#eC$B#{o7p?heVsYKR_$N?bo>9_>!ux(op-U~&-^JLe}9iHT>I^RYUzm+
z=j+7&U*EoO>gCikKhhqh{!fpz5$k?h^5^=#zl(pw*SxL%7<iiH<3{_RN3}o7|M_EX
zxmUl{z9&lUQT)$q-?=}<d7sw)xc|qk?~nGZVHDwNEwGxK8DDH6Bar49E;h;hUIln}
zR{g7$%RjvIua{EypLb+^-PhH*{eqn?8v6S2|FyNXPrs<1ap2vy;`@v~2HaP&zAj$s
z%I8t)aNyias~rm*FE(5~p(WPzCO2!_=BA6Umu|RSd5cqKgYkT3#%OB`VPA&dOPMVg
zjd_op|KX6giZLh5G&!@B^WD)impOtSyxcnBz`TR^>ea)!CF;r;tQl7FRqYk=doJX(
zaO;}(99h;AtXqTBKADT(xF^=?^icRuV9;!fx<3|q_xJUlp02N+8y_8g*#7Tj`-cnL
z<+LuH3YzGlvZMC5Sy))uhCO?Fyr=7_nzk0W+SxGFhH0;66JU@Q;|{V-b~<C+!lYQD
zB^#)|JY@N4i+XVrMUe{60|#sPSe6JkT>8rQVDEi~NeYI%F58ZB#HffY47})ZjZ^0;
zbGNaB&h8f)CL1GU%BmIC>UQ1FyKl{OA)h^^%0ngT%9W5!uUMu@@^DzlbQHf(*B0Qo
zuqJ1j@<WZ?Tyb0ny2bS$*}kvjzxQq1_J=E%&pQ;p|5xaq?|a|Zw??f!_U4Vwzi0XX
zmfi5yv8epWuq7&zzxlpE!=K)&31v*DORRJ(=XSINbN}aMvs^vfGw{Rh;x2}~Zwx#Z
zG80~w{65B{1`6c%RlllS!oxRi(Y)-C!y3Gf;mA~n0waFyyOPGn-5Q#L3$~eU%`Vq>
zV`$`^e>^8-MTkIXh=N7E>Cu-#U$Sgv<Zf~L+_e1=#K3f5|G(G!A8E(`<N}3te%<HU
zFW$dDZhh|~-<R*-7w_G>_r_^$jn9phE{_A>*)l|)V~&mMODHS**vOE>Hf@eWOYQcQ
zg%?(zXxr4idR4%}5G8|&R`>eeo?W8BBGce=zV3Sg!#!2~l2yI4>mE3=)K3unc1LR3
zXUVyKT-&XC0xa5IEnBw4WP@X}!gr=AuPQUUQ#Kn;yjwC=bxHDrJ>GFTditM=Pq`jo
z3^Bf+-P~Av#ZEpmVXl|Ea>JBZ)_m3l9x8{P+kLnE^7ZS%w`HI$LiRsT`X?C8y!QR)
z-S>6jM?}T=W}j|Ta}{1L*YGhzq_Mt}GfXpKw=KieRZO9wNe&^59wvMCynK1}N!psA
zxq6-~Di78(^e`XfT*R^9Y^w9#HFBwoHhs<Q)DTb>`R32EVUg38d0Ka(m}gCv+!Av9
z^rVir%aT|)f)A8Um*wqZ>+n7jquX!Y6s_EF^efYnv<p-2vgETWNZb8+$S+>a$$Icz
z{j+`l^bIUKCtV8i*m7&l?`3y<mQ=+pYb-WQK6{1ZP&A{&tn_E+!>(<#JMwCi+S2#e
z#KZ-^RVZA2X>_ggZE93h%7)uBtqz<uUC>$B<Z|N6o*Ic$Dh!V=YBU80yD(jNSmv-?
z#amLmhuyS+;ijqf>1Kv2tG_(q7ZC9hym^(WV1Gh=aZ!BzVY9#73}LJDyBVIOUs0Z}
zUhq;(aKeJ6u5CYm3LJX)R(*@eoQAnGZM_9}x9!ZyxR{g0P-vlWF-x#9LwW1|eh-e;
zErJf|e1Z;gc08#<4F_LlavV(x<FDg<lUE(|lOeyub%xp;U%>-O%Nls4n16n6chXea
zW74!tWwJSUy~HK92`n~yU%m{j^4Ssm`sX(1YnPg4t_~0079Q5MFw8q)`|pc4S3b(>
zv~F+advHLFTVm-ZrmI)qEOUG#D#Y~RqI1=m`@6PojJ?a$e!MZl=GeYFPOI40{GU3%
z^&P|Pv;FGx43_4oSAOt*P+)Cw-l5>oBaz@qLF-sH2;NL>zLRjE{)B(sp_fHPzy1{*
z394WfHh!bKLE}&I!Ncon8ogIA++n>DV>Tz-`uI!BS{Atmv)S_f_UrE7P`J#z`MPB+
zzxb8YuLV0@4diFI_nLfGnRfO>RFuJ=#a|vT77}EQ<2)c^-O&G{Z_R(}i!2*r=iZ20
zw$!yvJbsJAH@(_RIxnI!b-n6YRA+oVyCCr5iFYYBy=~EJ>m+zGbrOmM8p^iIzJF24
z9`60P&-Z0KLq^u5q)JP!<;9#*y(zbyKR;#F5aBqv&t4`#Q}cL7DbxQ?f4=?OEb=cn
zEb4|;v=&1-<IfKaUvB5Du&<nSb)VU6dA7sL`~oAn4SpH>T|dm~)F|M4O3mU<J)aWe
zjF)Z`KJ+{mZIL~2fSFt3tJ@ayhs@>m^4tz;tTh@d89fvP9M-43+7WU8Kx&nmkZ3;>
zQ(e!esMy}5G_~3+`{x`A$0a%ZKHQ#he-ZnXDI6E>#PH5OJ3kb(zrW?#Gl9sswiSEk
zOn%D2()88pfD_k&@;Hmu@;Hmo4c`~Psh7>*RXE>yG`XNc#&s>DPp8PqC<gh&jWvx5
zYni8P-I8$f<&h|jDW9bDr5(+F&f9qO-KOPB8kYXHVanM2Gw|+}maR)wb*gQo*H0{C
z3eRYm6tqmNSKUH}@kC1Mgp;R&;!bNay?B(#yWsvT6$Zv{*VnArBQtgD)=XK3GAF;e
zPei=xCoW)`@chiLbVU)4>+ZaTthc2b&u?#XNDw`H_Nuh>QeB4(v5s{GyVUe9tp4IM
z_drr7i%_pxvNFeimIZTHuoWooXxREfN=k%RdijkM#?A7q3Bkdp)23Z}@OAydRr~B#
z3btJF7Gikpe0;IVhqC$FD;aq7*dKELzOW|eSyttphuiBJH$AaRTjcj(n%IvuckE6~
znsqT)<7f+)!@T6;n+t+pZaT-MmYAE#>CMf(CXdBzwmdIysD|#{Dffh?GEb6v#y%tc
zNz$=dn!IQH89l@px9onC5u{e_q4td7y*d8@7Nv;-y}egoD?c>r{vWePMe(X(U5QPj
zH)BTm?Lg(Vjyq?}t~b$Kp5w{L?BLD)o71lHHOn$Vhf{iuTn_U#o7Ns@W!x<*v{mZS
zsVjzo(ViO{JQd6hG$rOO44>GaeCi43F>6MNGQ+^@S>L|8Mq8gyerPal&bivxj58Wu
zO7Jd;IQSyelEYzUUAPOwVr}h+IWrS&{|P=Q{44)Kfpv})qspeHlg{-l6Sy2s<t2u5
zA9!E?|M$^2r+X)l^PH2t`d@Xzwl_aH5{fsAba$`*P%+Ii>MkGWjmA}Oi_)6c^13j#
zGmC18PD@Uzut|LJ^>;YKt(<=%@*aDw+C>b`_gq|i?aTF?0}mZ`IyDAq{$8P<|N6gD
z;xUn0Z)XwtpaUTcL1o-~UNX&_TR->c_5J@!YaR*DcQBAR!mYn&LSg(|zjpQcHA2tN
z6=wGa@ra3w8`_$-W|-`KxZ!TDdo}O&&HaDPqTk6ia8}&nSQI|_Dg#r)o~5kQ{(F5b
z67Dt+YV}g(4@$7pRxlTmO)9@Vd6~tJ+-+aK<j2N}o;vm8;?AfHA*Y9L-M<**|5{sr
zab?MjFFs0A-HTjKeEKiFlX1g;HGgf@<5^!H_W$2uom%ZDdq8fU8v}FM0w>;%)sxJ&
zZ#iLLDCnRg)*i5<_NI^Bvc@edq75F;KA4pvx^&Usr|Ug$)_!nf*mXCr=KJpZM|a=<
zn|J2y*@ruy&pW;2J?I3uCzJif@(L@T-2eag{>S=_{k1$zJm%7~Pq%HCudrVJ-cyRv
zrcmkZ4a1#`2LGEbmlirMUL^Q%tHGV_ycMf%{QRCfoy$mK#;irk?l*3pdLp`i>d*gk
z8QO0*PHyAfEq|Yx`NQ8^43j{W$LjEOh3foG92df}1GTh{_T;nqo>D7QpZsyPjMCA5
z7OrCq3<?bOppyx<y<}9mH=py3p0(WDiYcp?7PjmE-5L<A+!ztlv~s1wtl8W9OP(pS
z>P$bOxOT#!hlLA5Z=ZU(Q&VK!!(N6r@7^8z^vP}2+uHZl@q*#O7It42@;^NC^7D=l
z*SIs|w_D~`eq_kmSuyeIzT0jLl_i(G6@<DjDC9RBeykweaJ#;OF=}mVd4|9DtXa!*
za@I0_iC#NFnrFvWe`yDy7hio?0`e?oeY&Z>rlo@=p@6GnE#sj>QakgGzK?G_zkSlT
z&3A)?9WI$Ps9boxbi>U*k*o=&&df@uPjl?PyCR@4{oA}3EX$ZC94aq!<xQ}W)Bh&a
z<zymubV_;GXDNqm6B{aI>Ss!`F8Slb$o!<#;_BJ65z$djH{SYH>IyPGVcof;Vf&Q=
zRi%cq-Szjc{b%g)D6n8!k(J|AlFI7s_xxA(k<ukkxfX2cdU-+5C@g!{y1(pClo+<p
z>iFDdBG<rq;~FEEmzP3r-m+eWDYe}BtPehXFu3>s-*?baCQ1`IczJn$G}qhzVCLcF
z6|K%>O}=E^SyX6wB{a+L{ONCQ2Ik^UI%4j%wV|)NulD-5XWf|jD{7))29HZzjMGGp
zOUssR33Q0_WmfEAuxj>O;}$k~na~d%u@k*+H{LeZ>N323y;`9A=*9;;#$g7tT^#b}
z9$<^J5r|y7Z_CU0hMn&`ts0mgGT78B^7kt@y!;>Cb(bUQg2V~wPK_x_2fP_GHs36G
zc1AL0R|#kO`FTgL@B3z2^XIYr@h@LYs;a9mUcVmxMpcYu^<}Q+w%g0!r}ndFFBDjE
z_GWMF+cNuEvsYgh59V&^`7g<zR~4-&+Tifa#9%Vhvqpv<*M<iwfh-r^ZCf08amJN1
z6Y4V<l9U>Lo3rYOa9y|(!n@n{fC+PsSi{Z=##1~F3w{L7_c3l@`~+_NH7{aJU38^W
z$u<49h(Yql!)<#i7+3Lbu+W_|Z?e-#_B|pEpwZX|pMQdnic`1$$!Yih=lRE{<Nq10
zi{0G@+Rs%y|98yB=@9~-6dC@SNw1QYu2&REUmto(O7&5u>;lK!hO1MX8GM8}4J4iv
zSj<>=Xpzty7O&Nfo4#C}TavT(epFP1LrE&@rDe-%<r!IKm~6QFuD!<FT;rvQB!iDL
z6Te)Wkt;*^pSm?aY9_q85xpxSHmq)0ePeF$fzI<&d83coi%XcgX)$Q-W{TrFuym>F
z9E<uwCRtfo&Gmm@&i|+R?(XjJmQYc-?#qXM@*8-HC}dCRNWa_9S=7mJs`uEIl?q#T
zF{P%e&X^bXB&%}g!|hC)=3f2(b8XnNXPOd@20K#s+_!7#6#1!WEHTOMcg!A@pGCSU
zT@1h0hJ~1#ELhT0YoagDzhI6)8FRL`L+LLawoH}@^{+)X1ZFRJ{6GWjrq9pMC+Fnw
ztX{oZbG@br*Oe<D4oq6i@I;%*Lycj3r_e{0R~to}kAaGt44qTIX1rBm+_QrDOhWZW
z*=XwqbMuBPS3{TOirny5X>r=c@t`H0X=6pt-;))}442&*YWa8V?>zT(%b^vD)h{$S
z>a-Pd*;?vf`s#eC(p<K@xx-~secewF#@8WMI_q=}?VWKe#BJdR&U+jVyYKd8Utjm|
z*4FF^UQ1W3Uw?f1zAsC^=63F%|L@E49R-SeQ%}Vmes!vup~irH8gJy~mLlZ`kK<P<
zKYVKTbZ$~@&z+2x^OOGVZxx?=U}w~U952S-Yr}3aZ0h_fvf*O=43&S`OH4HcrzIRS
zKm0Gnrb43Y=%WG)rcC9A&S&yMpFaLR%xU*|+tv+Qp{y!GhHC1~k^ZWeUklEe<6`5c
z@NF}wG+UFiEHi=Y{li}V2j=@e^49#mec$hvnSnvW`ue}GHGj{ut=<-JT1zWT{ky3}
z-E7`cb-xX_%&WO>oakOr?`|a&7n5^5;v^3ni<+81w~K;^YP{H)nu|)+jK9`4yj$zi
zo-_CHtIbghU%ff<xAq>xBn3gnDUv)KK7Q-!zcDp3SWV^Q+pfH_xhi^zRe~vlPPJt8
z3?&0gNtet_&Mi@%r?UUCUyK*3kY@Z6xoMj7i;|ul=hMpcE@lNPi78u{)*oGE*r(fR
zb>Ok?aZ79U)<dRy1RLUiU7G$Oz5ZMJnr~A*g6bc9llr$oexIuRb1@#q-E+6HFF1Tq
ziD`$$*&7F^d{`ZPVS(9!XPX}CR&cNWs~w`%p{*@gU=gIG%GS(tef{}o$ur-4jBIR9
zF)x^XdYZ_=kC8eCf9}0M`0v=iZwx*Y>OU}vgoiGUS?ExZloYEXdBsQeW#;9~GIilD
z$!wMVq8j#-j)$fn%leusVq@3M>dUg&IQgT5Odh+xa)X#dZNlwXk5>#!t8AIdtd}zx
zOt(tmT6*Dw8^g6LSKiFNWoH&K_u8HagAKln=g+nZ^egXWPiVT7l_t0RKAT3cbXixY
zW4-e|&N&{e%eWjY>waAp)SK?!H~$Pv)iwL>tuLa2ShNjUkNk6HulxVKQsSnj!Pl>$
z9d5}p=JPxLTOg>S$j}?5{PBDGUcL>>BA5&|v-X_NYVA>AwRt?-apsPmV*Vh%577*d
zg>S!ey282U`r-V|3qMYD-w`3ppvGij6#nEs50`2^_nwuEKF9Cek=ghE@B7Ey@qd)|
zeO;UX@T~cLoo|!4-0Z9xrayZw*zFQ<^}>YG`z`DX5`I^{>d|<ZC}pwSFQHj6S2p3|
zUWV{L2eKw~8f-lBXv+fEyG#okb{>H=`4-AG%ogBc&B&W(l$o&DaHXVzx^}<PY{&Fj
zj56IW0(0tTC}c66bpOej{zE5HzO7>~!`m`Gv2Bfk-fI&y{<ND59#~uRzWV;*bo<|t
zEl!FaOM_UL&K&)7u6&>HdHer1r#Rm5lqvsw#W2mx+*#qwy5EuJTql0q<VXsT{;)XP
zUdc*rvS?47{^3709NOA}Q>Kb8EWVb`m{R3%;NM<d?rBSY)$8uR+gH@elxifI%XHI4
zDd@_MrQCN`7(V*B@A*kTHFLv@E0q$r{`&CY@K?>-&BDS0o+>K>Hupb^jI~+&KRTL8
zEIpFLK{Kx6;F(ubg7(U-JLsqvw%u=0OM}xx<2^kL_jZ+X&;M~m{R60(wLSlS+xh2*
z-@MTQ?+ClJ)cePwdhvY$Z&aVn-BZd?{FHG<!}7TYb}nf!jyyPJ>eL0xmI?8(@9toF
z{^QIMxdyT2tZHjB|K9IZW0;@M+IZm9zV8e^6P~c{(EOEsY1Rp4iz4L*sp?jr9Mux%
zuV&@ZfBpYYn8PC0BU5j`bCY7^DUfBnB4PM;_OVa5jFvxN8nB~fI@5>n`u)E|rKF@j
zl-GYRfARKhtAm0=ZmzD~kAwV={Qo`i|L~|=U#z;bQaxVwK+rWY1088r5w*Bw4PUct
zW4iTp)@?8^xOa}rZT)ny^IXT$)Be?~9oUoL*YzOh48ym@`}SqsuVzq-_|A0a)6MNG
zq95>B2}W^lw4ZtBNKKgQp)~LMv(M^N7!QXtzSz8BmsrOh2Kg%tMV(umxI&k5nT3Bm
z&K#sM^TASvFI9VAym`~&F=f_5yNVAAHgf)gVWAP9CNVv`#B9LmAACUc5!aQIuM#2?
z_M82j)+sPMGjrlbJ+0?5V%x-{H(E>%KG4a=zAUieuf@*2e8Kl$dawMiBR+j`T%5m{
zYkk-Zvt5t4&wMIk`TTj|me>P3BM#*J{r7>*es^}`5$=Fh*Oe`7dm~g19p$=inDN3V
zfouQ6r3`Q0z6Bo}#>302n%jT;@sDfU_qE=;cTZ{U8UvT)i+dsr3ar@l8t<GaVO)G-
zbJ1moS;toA<+-I~awbmKermdRU&m#KO%nH)9ez~5<-m%&LX0L72^)VTm;^D-IFK>r
zaMstws}?d&e45&FSNgJakCgI7W)`od4m($A2o~<PWmvk2DKvDY@jl`Cww!xJ8+4=`
zgjDu0Yz|x)<ft=I!NPFk<*TZRS1wE}5UD%t&G=*A_r3h;esc~yJltOR?vAC+-!GRd
z{{Ozuzc#G<-@p30n#a=jHNFX1KEAd#`p545fA?>cxM3hQ?}N{Rm>9m?t<x@l=i1Q2
zkmn<kpeUjem8NnzX=3fCO9@vb65|r)PZI8OS&^6LC(W9o)Zn^?QAMEP-v;@66U232
z@ot>IVf#WR1IfjKeC^5&5itxi<K~O7o;k_2%%im7_Ds3omm;Kd>)jP(8qA-#Ztk*<
zw>hV<L(Id?!s~0*IqSxi;tH+rKLjy!xhU=V^XYWOub0aOxmrKG&99fPt*xziv+;Pr
z^K-H?RwXNLc%RW0Ti*Kn*X#-z#`fk=mV&A(K~+_!D_3*lGxqkKIdIyfK(F=BC!Ssf
z*KUS&x{M1g7a0~jV>Ol%?XCBeo78EdAlh(p#Z}P>9xgLxB&aq0FgI_?@JSJLSddZL
z;PW^BSBGsT*NsP89F|{loRWAgFHo_AL8`YXLg$Uzk0;4$1>L(^uQ3Ew@ba%OXghVv
z3mn3~UM}z6J7rJNlM{k9ehZJTkFQFtjka?$&^>p?K|y5Erfp`g_oZz%uV1_{C+Z2m
zl%v#7(?#c37(SZ%FnrVd9i2XN54f&o{1V-G%E}?++^-31U*5lPM<!_^$0}**#EpO0
z+?2OA-1Jf6-LqBj$O_X(<;nY%t!EwznbNMf+jfE((~dVE6G{swW}IrRJb30j+k^-f
z4vQK0rNtzAi(+;i$&=fmBQNM+x>K03zBS0BLXz=Ig^j^XpC1qT>t}4a`}*sn3k#ip
z{QJH?e#unPwi*{uTXl(*>?Uh#X0h)1I$kQz(^(9}jpHM|xoa|&7=3-O7VJJ85f$|~
ztMbi<nUVKD2ra2#h*~@0)z=P}#?DTLUWU9z!G@K+3YIe+#Z8%JEMq*9=3JVr-16v3
z{jCE&AGZC|w_xm0IrBwPOvILH#X>;`a4xHP*eWi-)%wA`{)@ZkZBZ^(y|_Ic&*xRI
zv*6Yi_}RfwbvEr<se@QIznX9-!;|MG0+X+`c%D}YQ(nEM|Kt=VvF_Ft>(^`5$R_ad
zDx{@LaZ5Ba^0_mFhAs_QskI~S={hw<k!|%=j8dj<7I*kuk^{e~PnPahVlXz%efo%T
z$5p2e^B-%@99Hx8QDe<!+%cCmWSxoTtPPvCHMKrq0+*mo)0qlVQds!y{}_0Adk4o^
zSAWxSbNlwK=V*;h<8K|Y6TWYhJdczn*{o%p;{9ZT_Y)WYhqqmsqN2J2*k7Do$Xua#
zwVtWXtRY1$m@7hW;^JL<q$c0<{H8v6_6(EMo@nohIX7}%&UWyy`Y)WLtN4Jojyq6y
zji0)!!49r|_1%)2@1%IG`v0U!D3Nnk=vfmkkB7Q@L>jWTN}1=~aZu^izr1?=KCY==
zp)H}JeKi#fzs@}S!|5>3je${(%i|KKj<JNmoH_MAuQ{j9kO~a=^QQZr@C@-Ynadj@
z)`l=FQ=Z5)ZR?hV!ZNXm1r>iyFTLm2x^iYpSA#OYwy(d&7PjryJahF-nPzmeE9_Tp
zcynD<jQippom5fQDbhR~yYEKu7DzwL58QsiFM%un;ZlY@1rM2?J$v?H?)#eb+GrcO
z<6mE2|M+I}`T9p2kIQL4diANh`eN_Vsje?Vto+WuR`y{O=4^eHmT;4K&Bpn=0yR8d
z@6Za->d?{>nB&v?>rER+LWORR<bR(@3`^u1Zcp}L?AF#+yqGmPr@<#m_}KH~C;cKG
zSUJo-%fB{^sZ(X^xqcI-9ecL*NZ#kMpY2eSBIwZYGw1BHH%uGqm#pCl<>j5TypcDH
zxtAfRf?J>U!NbGtAFr;j69u*JFJ8OWc3i$*X6x3i7L}h=Ky~FA<MSfbot1|lZCT)X
zk)@FH_o7_0inD1N5iSg|>kOP0ZryURrH8|{hvUn~_ny-&nwr@&A8ZLTxOC_mgIoB_
zL*-4H3e#A*O+uwYrsvn6`L$H@!Q0HNRmUy`vBbSMdg7M6Nz{k${(PtFjCtnUE~al4
z;&fPjnag)8TWD%1Xg1*w$oXpoT@sB7^%z!)^0b}@&)UrY|8xH1v*!1YfKCc|^(t%6
z@4N4hmGA!@duL}cyV1>iTQ_dlwPw!s`#RM&5xi`XcR6&#<V&pTHC>brtv?p`ip5Og
z(ltgg8zzYj%&A2SVh)1K91n}03wQ3Q@gLY*{q{*$fJQ@{e(EcR?LEvUnLZNnCsdgt
zc4R9~X7#ZVb1q0~TEVHJFSjISqBF~dlq7wIr<DQ?S9oR}O0Rg$%)xNHU;g;V$H%+(
z_B3tU+AyDcPnz+PvuEqqtWhZH6FS-Bvsdc8LDtD-jST#25-zzgcrN0cGr^nvgBatB
z%~6UMGZfaXX}Ri^@qTl^N6j|gXsgEJK89KUn;(m&sa-aeo-?Z{K&5HPvbL`~E2964
zmoa85I(UUiC7Yc3c!>K=-Sj7F!Zm4m%G*ttJRTbF5o<V@AYe9|cVmQ3eP(rNsHl&Q
zv{ae2*mBmlTi?!^XT1JvJ?9g)x@8TfYB%ndxg-Zp;qZ=-RW_F}sD0{n>RVe|)|xdg
z4~tqChKV2WYE5|M$h6tGmife;7>?|0Lld*G{NgYFjwU2XIr2&HNW6U=eLwHgtc21i
z!S3S<A{%<TPWQ6*GDPXv?RjpywqEmg@jHfRiy6K|GiDkG=Q%N)be?@Dqvfyp{*$St
zl7<;PpwU60?hnPAxKiT}pB5>wkvo3e{$JsV6eAg{5{|ul_j=aX|2bYC^G5YqZ%qZm
zq!NbNXLoWr)VVQar*0LP-qE?n#whY22aAu?j)Xvm`K>Gd@q1im%-OuwykX0h6ZHxr
zY35A#`)Bz0Y(8-9%l>6i%|?ZiYPKw42Af>MYv%lJU8Z>1bapqxlUx>q_IAYv!G_J7
zyVvmC`5ef+VqMVUm>9ore-{RDvFNit&|bf%N&e3R_KI&e(?8z(zE52K|BvH^&(F#3
z`FKov!pW2$r}zIkouqG=|Kv3D1Yc&34U<I->g|;q7%q3Z8(lWNY+=z*8?LDS<II^1
zLna;WX;VZtoJlwld*i*Z(EQaliVTmXANB6w+pw$g=lusJ$5;EP%BAmWxXg7xMknFN
zYsL)Kb^n<gPI(z_iQ-&y?akKRMT-RwuGDl1zbSoubK^C}pdVcNtPifP4hQYxeQ;8J
zzDsttc1yjJB4{g(ar(Iji{<}n%&Yx&GfCf2|A^r6E%{b2+0L=XIq^Fz(p2C~VLSF)
z$IrlYp@YQMlwJj+y>i}q;@8B2b8~y#B+sPjPd|N{Cy}MVbW<1Sc^5A(3qi&+FN^Q0
z8wfh+uX^=bu>bf*3+vq<r8bK8H0+e)5)hm}kIzYg;Z^<X;N4}O$_*DIMEJHh?-x8E
z!=iAYPN`$ZDlVbkw$Bp_)N=WHT|~SXA?@G*t*HzRzkXHq^ykOe?A^P!;_cS!U0b*8
z5pvc!dZ?NE#x;gEr|cQ?`41+XSQxy;hi!^yqr(3n*(GxiEb8J4xprmAUcnhYU58v4
z9vdFWSN5vDSs!C|LbXUkMLPEIzpoq%rn@n0U%1q@ZRbvbL#Ho_NH4gvHsO;#gRYo7
z4_oCe!TU?Z420)#PU$=qpqzT&B*=incY(RH(AM+EJ$7uHWmcr`$+eW>LlDEN5G@}&
zgGaSbCb}0qJtgYn>&wXS?%v++U%!4O>FMVm5pd1+%`*J%7r|T4w(&{HCZUG3&HSaM
zp_#m?k&4Df$Bx<@UScY^w1IJ%@&)U8zZRdp<HIGu$m7R&NNB;TzORbWum3lkHEr0!
zTw#6cwCjr1tDBBK^4{8XQne{q!8k*0>->Yv1vPU@pU6Kb{3U)OQ^~K%rDQtq&kaqP
zSGOhQ)b(604$_D@;LUjBYW>yL+2;9&9)Dc0d$+W@-yDbXa`Qep+b+<wcl9<-l{Sgz
zFXQLm>{<1zszYm2`Pz3DzAG}A_blEiKVQA*BU8whZHHzb6IzsD+VHyA|E76v&RYh)
zvu72>Iv1>3$e6Zy`m%=26RvP<>Q-ua+48sRe!uGU?$Yn}6XdzI{35swzfP&|x+B+j
zb6G<pd#{2_^uaCHwp<c1Xr2Bch+*Gz+xLzJ5-m;(8ypl4d<LDyUH54+=ma4B`k&r4
zuY%`meG{@wE-e*pbYS=x!LzYKWNlQQa>Kokg&I*e=N2E&bV{{;a8sGdz?mgr{q#eR
zBirupKXmoerODl_KC>hb1kL69cR;GXX5Z8;X$Pn93SGRr)^5V=wFwcyDU2_SX9wQB
z!4X(#`MdbzRi<OsY#~>fAKh6t*`Rc{PVj-XYctpXo_k?cZtK}pXOm<5e`TEd*EXFg
zKtW)^o;@;6?5(;{YsElk9D)zOe{{6__3iIWpxY4&*KC*O-W*)%$@u$B8WZD-=9BeD
z>R!2U+4M4)t)3+q$9q_^WRsoSy<1%Iv!op}GdX9?TJ<@f^|A5uG{(iA*BRfq1_zsZ
zdEfl0@Ge|P(BbDaj)b{u_!bEX?iBT53_38AMd4)g{a-tO=rD-pTFU1cX&M*`9=H`%
z#<)Hsx3#?Ic1iBqHDalYj4bZ(`JMM(_(tSjy+v@<-Z;>T)C0Hg|0`RwX3c|hbFC%6
zi*m4B$S?tImsAn*WDGxPEC2I^d%>%T#|s{=75_Ae>04jF^Ua$lv*I`3Z08m~G3VRl
zfNjk4Cf?~kFRZkX!)hv@*mBlcS-h*0Mbv_Ci5P5{$X54ap^ez--#QMT7rV6gobOM6
z!?5gYef>>Csize`Q`uA6`lfgqxb+G?=6-x(Wkj63k?n?E94&VpTDyK9wNse9m%sCS
zI@7&t3{`G3?@yBn)H<y=b=twS&x_aQ{$`J9J=xN5xbem<snsVvb3Ct1{8V;EE;as;
zG^2&7X)9<hYyF;2TsmUh^QvC0TyxyS%<R#pr>8HxEK{hDs&L`ixMxX2ufNT~toyRu
ztd-iqt2b|B>G-L7Mp*fwpOoLGTk&~DiG^uw+1}m)`IRR;T)IAWo#**dGw18Oi4iP(
z+m(+p2i(2e`}zv=1ku@h8JvrYJ6aCE-nzNd>Hzm#@f&k}G}6?<f1IflZpbT_=<Z&9
z;dOBE?|UB$S5#MZ)So+kTgu_RMnG|n`*IH-mXm4>-b;g~XixnRxi(;1vH3*Ji=2P9
zG3P&iGe_i<-$P%n9c$O}9zJ~7qH@wsNBch?4u7cHoB2ORPyF58-R;Yksr~tE|G#)*
z_&Hf74vXy#iL<$)B0H0^w03NEW8Bzcc<}3|^^beE@NL+#Yu3gl&&z@{>i_#au=xCc
z;il%Vf@RZXr>0Kz6!d$==+Sm^$$=*+0)~aGDp{qIcmw=;6}rCdndTCqV`pOStthtq
zUr#lsmpwy*ok9Q96I`>Vo{iC)C|xGO$a2D}QM7Uu^OCs-MD`t&W{e06YwPRd^H34W
z*cv5cRl-rU)8_4buce0$HnV>`$X{P40J>@>^3BrXHi0|WGS;#&t<g<b6DB|9RMCl)
zRO{;CdDj@9UE<g@SJWpin}J!Ffu&(f=U2s-IthFD|H!`-5h(Lmx->xRbmHcpipElt
zcR5CHUHgP7;40&ecFVY@Y_}tSKS^R-9Q-ok{AoQ6>otrlCl-C{;`zGYy0MHY_y<RQ
zKFfo&dtcX;KeWF8)9>2fXV0EpaI$zk>HL%e9frM+AN!~)cymkmximE$pL?Jsu3_ey
zgj=_!NXVa0X1QSeN#T)W0^?>^hIMSs9B0ou-n;cnfoVtcvw5{GCsmIB*dcyu+cuSt
z^MhFeZce;D>&C~z{999=&D+$#d6wy-=(1%+>=SJ2w`fL1KYX}Da7pNGud@p@_cTvu
znxG3VJN|v1FJ3J<M^U8Ucj1I3jWhTX_*fMDr5%fQHl}ZCGMxEj#{76EjVZMUYWynP
z7*uy3o6GW;`y{Wzy^V$;=4MH}NoUUKUE)yi7AkEx_3fLAV8W$Y358Jt_f3>7v`?Me
z6UUvLEVre8+cK^LF**s`sysfio!3ZSrF-M%VZ)Ow^Y=s?yt3ucyKTw3vzCJfO4-Y{
zGTh0Y(y)7-af1%;k;qvF=S%%}CS98KAgbix_9J$svrlp@TjbR8>({D3rcD)Y45Bj`
z?np6y>Fag8c#UoKRsLSLrd3*b`=hI;x-9Xycx_q=`z3|^hI$4jpUUMo=KI_{SW<jk
zsWL*-!0w&5Hbe2o2Fbb7uI{?OXI*Z3c(?Me{DGQvX0zotMwBtGH<)R$y(ut!<;RVi
z<()HBkG!nZoHEyeRiR&?@Xi$9ET*%bvjT3iRs0Bl6Qifs?zi;t37Ov=XUf71a&x=>
zENv|AV8|0~n0GNy<M!?POlA(n&Xt1T5K<7}NVp(zV$lg9-GHd6=FTrR8v5T7DbN!$
zP%c(}vEuPUhA(gS{NrbM^-4=ojN8yq@Wih5i?)h(U%uSYa@e}={@I%E&G%bloYuQ?
z)h}Qw;CEJHuoULHde*__(3wq7C1tnDO3Y1`pL-{Vb@S9~*J`*OzM0oQ&d}kSeR^7o
z;uA^f=1psR%^CzIz4$O~whzbIvx&Kdg@3nRn-w-=?w=LRB|8sA#Kd@8-)%KvlITBf
zXl8!wKF5M4X=^dHU9ZpYnh$C+t)2FHVu1+PeUR;kzqtu?9!c2FzC*BqN%8ZMcPHb&
zC$HObeVec=gZJvyfsxU(&3NnQZ0C5;#m}+3<Jml`JAB}l&0T|KeoGowa+*lGEtcVP
zXK1=q6k=|+%%n*`{L^z!hQ8j)i<gv|J*NB;ekUp0x~aGJO3oqUMxjJbDbZd~DRAeo
z3%~R2z#MG}uGahj#vSgFAAfFm^Kru~mJ$o56)OZB7e73)C$f~GfWNS~UXM?)mw~Ba
z)nev(7q29L5@Y<*V^EyZ`X>9^rKkfvy}4eDm-!O5UAf{B5Ej<d*~uXC_U%cgfXUhF
z2H*LeXG%FVurqCF-kTvcSK75&w|v?0If9(bjMfY64xD@`#A}zcfN8=e`2|b`+@LHK
z6&1DMV#bH|`XB8dDr|1Q`~SVZ{{MH2njZzH;%7YmB^b2l@#7VFSx%mjW%2gsULU!_
z&hWkV-MQm}OF(D5a(Dy_%-hb9p!c;t+RDOt^X86qYaCWxKA7|E5{H7~>$wM_r5t~x
zuueY7l$M#un7vRSh3%X2akpn~KW6?b<!284>acRk<jbnBtZyouKkSph)tdhyO{88%
z9^75n`@WXn{{PSOpi`jE*L~ak;{dx|L;U|=*CqRB&YR~}T57uQL#w_@uD-7B+3!W$
zTh}nQJl2@_iXq{*X!-LOtdE32iwQt$2_AR!-Qt@eex~Dyk^tw;+OMIqvNK-4_P&{C
zaN=Q6t02$1MZ0DlK5x~|_h92r!!1|qbC&$ES-g0{Y@d!}tTSfZcvv#M*276dCO`l9
zowKuF-@cu7D<RH6S*(BK_MB6bMbF%rA)a69{pt$e`4b#Z+>~3CzS+P1lgl8PROfBc
zWWt*B`>DQVbv{>X{{@Z*YV)e!S%MmBhdPDT7hHb%VSD}W?G-PVPB*Z&-u<?4>(;Fm
zzw2+`pZ6s^C@99g_7Y!$-(nXVU&iaFvH}C67-yfJR{NY?<JRrV%NmX*DSoMv{2u6V
zh)sY&VxF{Hc<uFH`-Q*O^SLt!b#i2tmMIsUV&l}Fu~zVaTB@*%s*=SWKG1m9jF7a9
zzRRX*T?}fw_Io~9%i1$Ln(@RoPL>6l38(%waMd61y|cewe(&DBum77#@M!4kAJ33t
z+%U7XmG#fJ?fYHh<K?GKpZ<BTPguqA;|miaInK@GEMeOD@t|*h^}`sRTiLe^jZWJs
zZNAEvVqCeBxrCQ#)w(yobCWXCIATkskE^&ayk$7o>!Mz;>q~ulta@7-hg=?uYQvtX
zmnU^p*lcF6PtaqUuw66ZdhNMa{}~pnTq!ltgU8soJM#NfP!VuG*;L}mo4=YO`!?#c
zJ~(oO#m&v_+JB{q9ARN$5586fMn=xuvffAS@S#Ia$BI2wgm&D`t9hy&e-O0l1=Pwh
z-~ZEh-+$pvk7T8__ptgfHBRVE`e?v)BhdXChtk!T0<rax2QU4pIhEbR@Z<tdl`ad5
zOv9wTpha4Sk7s*&J<NT_u#8vX$qXMKmVjG#dbTcAZMpmI>-Al)b{W`s-?*~yWnzo1
z`<XL3N@CrMSFW^rYI^<zM<BCDfn~?f12$3FCwdlhGaVOnSQx<2?09SyUx3cU1-lkD
zx-n{2&#KjAu>a6l&%a>v=HkEkb#-z|6FF2>RXf}kd;WG)nwb0gC+OHl9zMQDr>1Jp
zm@(tPal3DZHBXe~Z+`o0E64w)?DwzxU#^HO3d~#1y1|$6_~VAFvnp5AoLj+X;Qzs9
z@!qyIf-VXoPWNujGUGi{soYV`G2s=1;qSaR6L$)}2(b$3Fu$~Cwr~A{OqL0ATvi1r
zh!_<ox|{9OpIbUtVxF={LslN^gBvs0-4@F@CB9mdaf#!>i#r-oS9CRmQ}e~NH72GW
z$XD)bOK&b?3f7Q*<IPy{^Hb`P#~;7$Z);<lGG)qwWy{#&-XG(&73w_j{IlcgtDCIW
z2WTAmeeb*7nX_jPK0p0OdGZSrzxqG6RqsTeEmtr5bAPJBo1(<rLcvYbrmgwy=gX=n
zz`)D9@?wkZ!OK<-mpBv-ENSFUVtp*daOJK`JI{Hw>;GND!ykfYrkBVbu$<%}dhT4?
zf>&=^(kq-llwN%<!1yGB!RY1vE9Xsj?c&;hmW{QOVb1f+zw^^sR^%~w?fe_7lv&Sm
z(u8Z0(@pI+-i$LkH>aO}v~+r0)c@~Wv#$rl#q~M2^D#0wEffIVbaMD*$-4KOx1@Tx
z#K+5rXo)^4+9bW+VZtwy`P%nB7J8IgaU8w5_lXXut88geQ_VIn>Y&UD`-b1fDX)XX
zPH|r_Wmr)p&@lVee^4nKpcS|-q$vJ&{Z4<-^l0Y9gE`-vZeC>kp2j%Cn=9h(-v?1A
z?AoXCK7M>}%h!6l&5}>KShYg5u07vnUu^%9vB`YL`{G&ud=HdVTy_)SVqL&w(CJ_M
zD!Ag^&gUPF>emV0|8;Hqhll+267&B&QNRA0NtTZtG<u$Wecf95WTTlMF80@n{QuGa
zzrJJtkM8{k((OJ=)_h$ZfA?GMzlZYw6g8PFvt~NP27k+tjrNds=s9+!Fvz-XxuC=3
zYb_VDI5yXP<JFoe<yc~+$<!G7qelCV&N)*L8Ah2|l3u$StJ~TazIo$fBGrEMk@sy)
zuakb!vzd~U<5pN%Pi9#VxAyp{TU-~vvm4n4XA9OpP&+l>li}GVhNAjkc6?Wg^|zGq
z9RFI+397sTwrve$^tgFBfN@7>yL_F*`aPexoE8fF`u+RkQ~i3$`oGuf_x{`Ew)kND
z->dNpYcKb|*?is(v@3gc_<AK7zQ;$!<BtUU+lKZ$UGIE}A<3-z^JNW%Y{o^W=iH8e
zBQi0drSDcfACKQ=|C6a*4AZ6<OkA{a<J+@`A|IbIWZkoq`G=!$!`Wx<k&&FQUa#H}
zdE0LBV&~3@g8ZLv<_k4AH44a<%C-bLFn-=yG==S)1_P(G14BYV+Jxmy6K?Z8VCiI&
zHw!S%I2G3}<(U8Q$H&JOb$=>uT{n^9-S_9IzIyKNijPWqarJv58m4YMZf)0hY;$_#
zTWhmtM<4gU-WlKGaH3@MF1E%~QSZ+0XBNtQu)S>W)T{qaZ8Q6kYj)(?wV+F{I{h9z
zKK{CF+lmds5#JcRz6s8mdV(uQPul9WS<m9ThYzo?trAgI&fBtGyL{WSS|9gzq5mJ{
z(==}ND;ijKZe6O{q3ToYSFgnTC*%0yH~upO8rtsPzPKyNP;Jv}O{Nug2jWb0*XkX7
zSoUEv+XYjOIW@CBUw-w~sKqI}z-s!YzI{`qc_O}5ZG7`}QH-PV%PD)=dl}w2diX4G
zce8o%=FH@P2L`VWs<OZ07jOmj=t5Rp{Sc|6xxVlk=NlOYkz5z!hU3qV2ddYvcP{<u
zws22+3d^Z;emy-E7cM%oCafzdSz%!GDDjPhl=Q>9B8+-z$|s(r2q;Yy;N@L8F&0$F
za#ducahyGs7BVd~?f%XQYjkZlI4jNWILx*&f@5)D-^7V;0)J21WaKe>cBa&fP3a4n
z3f2quum61@RavO>V9vKii<@gNS_r<X&pU9|p7F-r3%++a7M&_r_Tc+kAANa$$MKm~
z8~Xa#nGF2rzqVVj*qL+o+5W9tB`$LqZ3#R-YqPil`}IRNW|$`@`#;*8e)_NEylej}
z+Za~PJHgl4;!-uAw`<!r6=?;oRDDO*2XcqsCmaho`Q_J|-%&btA)!+jEmO0%-x5%6
zJW;oP-b8Qp4U6{LzU^(WX7q^rZ*E~cW6D2XA3vs#7AaP;y$tUJmTr>aa<$YEi}zCY
zNRL$yWRYYLW-Q@n{+RKtcDrKm-}{&T*j#f`Ji)_u?YYz($tUUT1$<jKsFakgir{t#
z4G*96V|l<gp%8|5hIgEu14_%9de@)+P%zK6X;*u2{crAd1{pjZF3K}LY<Pbvq_iYO
zprMG5HG%)4;@{xEFEVdf95c2#<5I`Uq{U#FP^^3+jWOfWEP)8V1iJ}VvTDkrSqowq
zE6S(&ol#-9tE@ahx>um<#`Mz9+n8^dderDna1df#!Zcyi^o2|X{SW1&npSn+4gPzg
z!+O8c!c}q_n)R%IzWv$j&d0&(^hl#msadilc(Tap(}5Oqy)*lgJZ+BM`C`J}$tOKS
z%EAA!8sm=z|IR<<I{Z9(nOuYQlEu!Q7X$sfBuhFsu*8<eO3YB}$;;+rI`>a@t>$Eg
zFV7Mf58vlY_*BFpB*FON+&<+M3`^eRu3)&6yraEsLDEf53!69fj_K+1ULUz~*QcaA
zT_!`pn_1h~g@KjnSagoNapT{xW!X{7(rZsVI;Hd`ulf@29a|%&tIfacn;rWuU7B>~
zx{GHQXd3c}lJsM#YN_fA_O2SwuGoS`I-Iy?I9N1fzBjSAZumTh>D`NfgAX|pQdO(1
z;;vq0-G8?2#HXTr*PQDYig0T&e3y8)Q1M!r0IR2Pkquk7wug1&(z9nfS`J6tGGSFa
z*mwEBxqs~DHs2mcuq|i5xG1l2Ny*~6%f>c5sqXA;?Vn|C-c?soY7km0wlp;K!_2d<
z*MBv6qQGFv&KUlV$v~?2aN6f$A;vxS#qw5D`|4#6oR&+tdA8)pbIz4p>P1XVr><Fd
zv#6CxXzet!rhsoMA)thE_^^xSgF`M1Kh+s_zuw)+vcN&(%niXC_s(&&&MExHoOS5S
z`!5bbf8{p>{`Y+Se}`fsD>K8XbLW<XB=|e?vn}ILzWr+M(uU>Bn<sc2$(+5-L%Cs(
z@BdwFjH&DjXV$ysrmL@IUJ|f^;ZD6X%kpIc{ce$^4Cl}2Bvo2=O`B%Z(|Eh5Yrf`#
zdB@~<&hvp9-*#>@7YgrK?cKUivCPypv+%3%_5WY}zp7vT-+DK%#a2$^)~yu`PdN6*
zbro1JEidjAWSsqqp<1fiz{I*Gqi4bD@T;6U=NMKu&bel6^29AX{1tO_Nh&Mj?z#0E
zOcoZlGrs(N$ZJ`0`1zr<!uh;f44T!VS`6O>mdGAhyOwLplnwsY&sv@-JdkBp`m<_b
zW|*0?j?m#pKBnd8T$W8Nm^)YN&i?nOY7Ngd&XIE1_1Zjd%DaV%CwSSWOqrTkv4dga
z-P(o#4TtF2OotEqD4$3Z3{YR~oEoWmOq^p^RlWDA8CTN!u6cZazx;p9-p7wu1gs2L
zm!kiRec9yw_InZ^@-48O@_qZlUIh^@(S~ZSOMDOZ_%ht|naMNZ)eQNvc^6~v`%XD_
zT7>b<n~;NPpOY&sCp}xCv!->1+JqRL1gXio2~+0IjfjeBJ}l@Vt+{Bz<*P?Key@#d
zVEFu3GetIGSv|*s^b{7ZOMD6Y+!&tcF`2r5{%3ZDdxFzKrUHM*ON=%qAqO-9&ju#!
zTW|2*)uEg@Qg*?r)!grXubg{0G&JeT_3*?JlXf?O>k0vPPjIA8^Ql}e5XZeZbhqKV
z^QI;&rQzaj?Y1jcuWs=PbK588#l_CIqVWGd=~e6WD%{)z`g7~2@QCaZuE;ns_1nVU
zCkOc%#G1H2wC%}QuPEGGsV<auW>a?GlfP?)OdATt#FnmFr}slg%q2Yh^FBSUr4s@e
zceE?KWY|}Kzn7VvONAl3-^l-)&En+?*_(~uurAoNS@_^e%{6R6**k<LDkT-=FuYvz
z+NHDL@H16G#xo+Si=MbWsxO`jS~(`7^daFA--Kl46MTCZjBB@@Yh=u*y5atrZ5i8z
zxZ8a}fth}<Pe^l@OK7V!wJ(fWxqf|9gig!dcjtGlcUkPXGl=v3jfi{KT^EW7X)$#B
zm`EKxb&Bgzj-2b}2Qm^3yJpA6p8xw>PsU=wy^qzK7PZZ1+OWG(hgC;QzrFrWN>j1I
z*BR%|$w)gs%V)e5x5)XO@4dqZkEL9k(ZLkRctW>_p@f;q@s!Vl=3e%~{8w@}Ik&bm
zK95y!3)3?&6?IV&YWJJ2)i>ww-vD8b0|#e1mY9Fo@Nd1t%lj<sd@BqsPP|*V_SwSr
z2XF4rY*%hQWWIty$H@NAL;k`It3|nu>nB@V_218HcTi{uS$=xg`$LC>YW9h4*)F~!
zc*`@z1L@~>{x*y+F)um1C*hb^O6ym{S@Y&?F>jh<-S~VRbE$d<-%j&N{&p#IuBYM6
zjx5WUFMRbvW6g&9>@$3de*D$;QU5T_>cG4<IiD)EhtWy~jO())PKg|u`_b9CXZz!8
z|JHfbTky<3>LkN>Crj}N_p>~sn@voG4;s3*GF*|d@nBU*J@3exF!ASwcDt5;3kx$|
z&n_#G6L%CzD7etN&5ZTPBc|FvkF*@_opRY-(Xz{nw{)wN^5!?bamIH!ie9nAMJHu3
zy!I24Ei3<|$7e1Z_kVkJg~X+0Y8|UrWw1<0c2QEiReww5b!o$F<%X%LQw=hGp9CJ*
zC4AtG=_2PDd=I{St)IGetBdS`=F28b91M5wzEN%nVF>!B6v7}jbJ8TCDO0C99yqis
z)mrS`-DFu-4X-IHo^jY;KJfLfOKHQaT%`uF?*6M4D@&jKW>_h=B0>Mgq3pyS{hr4G
zm)%$l0{@HixhHI{|GARk$&9yFjr^vvhxVS7VR^talR-wRXyIz@ud`Iw{_j5ic!z!Q
z{CcK>qx?T~jyx5xZd74i^X_HiXSs*ZeHMO@(PH?{aqeGT2H&P^HH{2r52k%)O*RHC
zY2C|~v#&eon3F3XqIG&<P-sF<&jR6!Z&rn0@(Zd2N;g?)Xqzk9b=LpdKT(iBD@!Fn
z<5cH4&ztj>_&r$5wBcibqf&#<^}4Jn{agN>f3``n&w?k5`Qq>AbAQ@7T;!S(CjLg3
zUnU^A<Vv%L%5KR$t2PUJ`>7v#Co8cpSi`27>ws<3=X<tHj1esy32zPKsu<-i${y5Z
z|9xf4nx(8CBY5g|+degY<oDoa{c8u?nGAc(EA=)1avNNXf4k7x<nL^Cq4}%tq&Vf|
z>b~4;f2U-I4O2w%l#g{WY4&yom(yP>^)P(1{B_~>mEDhfn4h1ymr$q7<>A}Q5*oVH
zVD{$g1zbmyG_0*ML?&!n4jKsDux$&={HtCU7-L#E63z-LSg^LtZLPhpBXd>OwSNBG
z1B(L`8g}ir&XwA++`YMxvFZOl%TF8+?w;K3`7)j%Vn?<3t;6lc%Q!Wyl`nGY2yiX5
zs}MN1yZm~*^_3Ei=F80;6H2~zX)}h3e`Yw)bn>LawCRftW{PO8w`6CFu>Zm6Fn=%q
z@hC3sEfI#rqATn}KWtacVmTS`&vD_KuoVpTcbIpuu`A|gIjsztReJyCO#!Ecrdzfx
zyXW)C%TsbP+q`{2H@=^BiuRQbTfBP1&YU&<CrgwqDgv7S)lCyTa5PiljhY<e_N~ko
zCg$y;>%~{CTla|LcdbMAYNo~mT+g04t$6wN=pi-68!IwgQX^H}o(H+J<Z(Mn?bv_6
zlbJn4Gr3-Rx|rC8H)Wv7tY5jmWoj*!J)h0cW6ZSSq0hnlGnep90JRCELKxmL&iVe%
z(RaeX-0WZn6|F<=@%2(O_Qm}8ewVG$p`m@2{2^cK-@lId^eV9Pue#~ZkiOnHFmU0F
zufLByF8t#EUEP&o?)P_&r4JZdk_@*toD@#lD3F`$b*Fy+`?hZ%5_NJsnV((Z2&!h9
zQ91eQI%Z}+8JiWJH{VG~G%Q-ntGe_J&)ml!E%Ge$KKe6MxiwVq1Z+0m_*^JSTVfW|
zvNwt=8167z{QezzospMs*M+;WDibdhw3Q1wFj%az_flcl+Rm@;+9*^~zS_`KwB`Q!
zL*WI#j0#Vkezr-mUaI@h64SN$-b?DIPrH_|^;h@zo9_yRrYX)k+&($z07Ec)MY++}
z-y3w#_8SQvsQ9+-<G(s}KG{pla{Oz)<w(X$xOXm4dHMS=_cGy^_YYlHofL6!MRnB!
zIVmR_uM02z7k-e?V))LW!mGf{>?+dmb$LVU?K5Zm<qAW}Ma*;GuqM>|=Ij44i$3LH
z(dojoIIypgQOtbGN^gh9$}X?>B<^p#w=9l>ReJi{Lw9#y`1Wnxd4_4HU-CStIl#fH
zZenZ8;pdxpbo)h%0+(_Y^BnUNej3?{Zu2%~^t^gs{_w%UE7@iLzU5w#NwhcrzU;4B
z-z)Ctn~%?$sqJw1<)S^M<=dswHrI=vK7BLWVzsoi;v|m;lBz!6gEeegxena*vpHAN
zxT%MQhsWaL<;k=Bv^Yey9MTw`apX^{e754BMxJG!qS*O7c1DIrtF$zH)Xv=Z+*>Jc
zwZyf)ewxXLtO+yOy(=#7&fD8J`Ph?X6J11BteAMW)<G#qWz~v?MQe36d222e2-Wu0
z+qopSOk8-(eFl4DZbWQvQpuIcW~?^#zs<7bsye>j{(AFg#D8`*?En?V6+xj6tEX<5
z_h_+giAL_1`A#=`0~mLl{usHo<9O19*_)P^CT+B6YrFH}rRJi542#3NtsE8~<0$N$
zk)h;qcA|2GhcW}dT*^gGo8s1$<yw=4*M8ph)~eo5%8VsJMW*e1PTRK&idqbxeag)r
zvr6<c-@12iNtD6jV;r6<S-z*gn>=?)D}#(&+8)`^Rb5NoW-k=j^Z4=Zc!suEhXZ_9
z<n(U|RaKd+xqRT(y?a}(+qQ0!UdU81eRIKcJ`;9+CxtWr0&nHiaj-PR&9@5JmtZpI
zo^WY{se4~S{l9N-r@Zx1FA!t2DCNws@ZPd->kFxOK6eftZfn23-IAS6;p)o(t*Jqb
zGtzn3B$XygsHrh!W;^&x`90dzJ9q7AE8cW@8=j-a?=Ib+zmM@q<$Jj&Y|N|A)iZP)
zP2OQ#*<LSZa5;R&OZi1zZ+<`PoF`|xdlPTUy8lZ9%9KMG-WAn*a2*u>TJQR`A=l>k
zoi83Wm$?qyyta8qTB`lrh0hkYZ<yf5AZNAY;DLth*9#`36s`Eb+qzPGRu=E8r(a*+
z7JGN6aocpsxvs1Ub%I>1FJ2{Cxn*B+Y4nrw6RNFeU|8kHz;s}$Wzme4j4dXAtqn{W
zB3pTQKe25xeKvdLeZ&2nuJtWP_D|+=I2G5#bs+ZKp}E#8UZ$GcZ(i}Wo-;+)Vdo^t
zzekk)X8S$vnpv9?bo(~<`4<{W51+J&&GqA27{IXm?)-lTP8b<nXE&MT%CJ6q^5y*u
z2IZgCvif8i@9%G#In&jORpq?OD~7H7wk+5G{`Q>z*YmJv%yuC+2E~MZ?6;RR)*HJr
zcuG60i&*zy%SwyVvfD-<wJ!Xbwn(p0g=xi`H%GDzIv!jJnHTQ5@QJ(@L%Ah)`Fkg4
z0Y;syzwu4WwlfH?7p)fcoReYMc=2c8kHeBJx5ZAS7<qjCmCLix*hS>oI_4l*g_Vj?
z_pkl3XPB|Kkh%1DUt+<9)@fprDnj4pHHp+02{CPmS=bP=+`EfO?y~&h8-FC4PCIUz
zY&M5=+5HngjD#6|L>suv-wC)fte;V-!EiY5fN_in^NX`3WvdMA<(rOgo>LmX(1WG4
z+`N}5=o?E2!@HzuVqzP%Y&cNGa_2z9WckcP&$cs6{v!lx;=EY*{@84>vS)i30%kAd
z`|u&LUiaO-SdaP(M^^W+%P2-GH)JmqusM8qg=N*0W%b-g($4SL_4v49b@Jlbdw1=T
zlHDrnQo4j;#`{A@vOU7tE$sKR?5}5i`}Wk5w-=|1f_l}eA`Q!XTIIKH(+%FAeCEQ@
zP}f*D*VY$}wZf-O402f(z7br(aObGboxR+t?(8m4pVmiykB#h1s<{*WN5p`^WL~;e
z;^Ngu<2;3qWIkw@JEg#2x}#XVnW1D4%L_e$wWs&KXgmD)fb&^t^FKeMw=0-S1*%Pc
zc+XbdUTJsroOyD*ZS8j>qPrJ<yRlJ)k>g1O`wGhwJ_if<mh35ce$Hms?yH*04`P~|
zS7c>4>}<MgaXj;Wy~!L$^{Ux7r*?_-oV?z!?DNq$)&>_@1&~wqK}}`zygLW(|2eO(
z{NlTi{O*G1e6QIiEL1c%k>b4a>QU+KwaU3{DqHt_X12+->eUwe#<bzv3BfaWeR_X<
z`F3qdKf^k<hM&<sTyq+{A5RCB(oY}pF0`-yYn9b+C_A^dwz%G+YRj}2b3}@yq*g5m
zn39}upz~Jpaf9uy4D&K=oA3Aj?fbB%i9PVZ^x(Li)#Z$P_pans=)C2>EyghZ;Kyl?
z1vp(>vQHZeuNREx{@JvWIpscwll!5-Z%m*j>ZMCT9!rflB5&--NnN+T|7-7qYioaQ
zF`vBX;9-*wnU^!~Y`E)C-;&y1^mb!%0Y7hIZl-4D??z^=GiP)Ty}lb1Z1PcR!Mns+
z2^<x*UrOiX+t1&U`|TL-6*=p+ty?92{hn)4*28tcso+h7?yq0Z7QTJ!df?%KO~*I?
zyY=(i=N(D=nzp`>y6IUe&hXn?bN2f?kp~_gUU~h^n_lS^*5~e-_fP*?@6Fv%pFd|N
z|2gKW>g<Bo*KAhTZf)mRwy>OO#M$9=GdF-SA_cTM&;Iw7^ngg;cW2FuziPem-?;kq
z%h$6XPxr{!$8e)A_D!hD#T6MXn}Rxb3%|K!y);PkiCc1)tWRbpr<HZ+%D@Ai(>pKk
zXHaH1zg0Cl^^C1R12ePViV)Ei>-F<w>#x=|3N{oAc&h}ImZ~mooIUmIg^<h(>FRF^
zuE!=wIc}Tca%b=CIEHg~cQi&hF`n4{%l>!%jEfVJJU50jHT;ZWXN!r5JZX2<H71ht
zY9sTEoo+MUEf1(*6K&W%<-ie^X?x?Yi5ZyZpL_V@<1U-^T@BN^eXL3}o!7=pw8*vT
zJ)KtnZL-%kGiH?+Z?8UjcUM<a_4w(Y52^=*KP9B(sc1HBHnHzNI#V(OwB^<Oynf>T
z<DMK244Ib?JimQ@^76)|RSPzW&A6N4z|{(By9DbbToV(2C@Jl%d-}xxN2iq7ma%`>
z@bTdrYjL5|+zlUNkH#IfDlMIQAxrh9?;ZII1+PTvm#zPB{=z&b#YV0Jv8T>lUA@A#
zjK`_4>~;UtsTyo-71PvoCL0DjuK6GOW~xfzy1z1U^0jln{@Z%IfB9Nwo0^Dj>vFTD
zQ<^3_6g1uV^ytzJ)h}jW7p=-sK4f0~nC;5ly8=_EKYn&LvaWVr^_<1-*@hM`4t*+W
z5p1YEdC~6D`}0=yXZsny-Cy_r^F3Sj9yd!Z?aAxk?~LBQASb_lM_25T@1K68mRu`!
zQcS#V5G1f@wGYdMFD@IyCmq?Cymd!qao^Q_yvzNQpS`+jv%bUWq<#p)yP&jtHNw0)
zm-l~vr@LU^KCUQT`%Aj7CFUn6G1@$;`CS<!wYw$4=2+JMlDi8Wq_pd2e5_~xBF-52
zt?%vGJ$ApW&TUm+UZ1`$*7>gIF`+g$2JY^t*v4bWvhM7D?(+BK<Qe-*wO@WM&V62R
zw5GLG_NCP^^%?I^FmLnyFPCh8?(Nr$*9-T(wYeGf>Fks29`R*o0zkp`=Z9N~x%AiN
zeu>|Hl^$7qGx(SYS3IbFVD!2E+3Yp1|L5I%68Sft>9KIb<Lzfkc;;OQyxnM2DEVu7
z5bwOp3vFv8x-Vbm*gZ*Cg-`xkQp%Cdfx#yK@*Qr=3#@<sb>kJb2{TuRUo3bfGHtr@
zj{5tq)(zZeE-vl~2>AXb!BnE<ep+<>TGzWwsY{L8tqyEwS}1wImPMhM-5`_MV^=-f
zqD6-{f5~r3KK?4g9dx~{*Xq>|WjwaNUl>rv9m4R=N$H`1*t>hKe-FQTRrTxFv!9{=
zr#oCb<idC<B0*$waqjaEw>Wn5J)LwZD1%SV$CLT=)6|TtRmb*Lb30`8N&Zj!QM;(L
z!U;5v_qZohIaj9J#i0B#+bjRMhxS(cnV8mxI<Hje)(R?fTO=HzAhPJ)k<KYm8|J)X
z@b;R?zG!1T^8uSJwqF8XZIPJ7HsL{$K)Krc2NTUU?Yvxh{1a2cqxlRrRa@AUmE~HT
z-t5}(+JEk%%!E_x+PDtHo`{K;Ptny~5wO|#|I=I+0fwmm3YuS!vY*>NUwzf%Rn~Pf
z#`(+q1nMh)Jgkb@X~f*~f6mH}T5Hv!&ctg3!xj@9&tAO#;fi+}t4^EuMenE<f3!;L
zMDH>7`P%%gf92AP*GAONN^9VrEB@hA03W|;?tfm1-{vgMt9R7jZxvRbWPkhUOi3Nf
zxfi~C*<f`y)j0V7@--@(Wlw1rn>SX-tgwxGGj&P5!sMw3Gp3}Q72bC`yfS#kGNuWe
zx)(APh)?oh+@vTHb@;{%cK5ysXXoik#LBZA`)|Jf(t+o<&p*Co@!RUavEt_jKYzW}
zyzM_X>%i63mwiIi+rPZ`cGiEm@!auA+j6)4+gVd7#cv<uUlVugoJH9hvE*dAA2r&U
zyB+0U*YHd~JAGsQ9=9KJukGjMu(<Gl_v#lf0-UsTeXA-TT@4Sce<iZ|n0~|Zul0xj
zbHAvNXK=h0+s){y?D2PH@Qj6X4@`;W5pCE#;pFvr_s2VnZ<ezZyuGD!>(-PN>-5g<
zD>j@kn<15b{VYeTEb9Qpbq8|YU(MKFVlvmd{id|J0B8H;ZS$={`#;uKD<62Xbxzj2
zIJqiGajVI>$!6XEPfuT7@XJKBp>^4&pq^%S(;Zc%Ql;wthm37{MEBSK{aRIN8+Aq3
zrOb(;VUp2-AAW0i{;(|fGhMRB=I5>Kj5_Y$CneYO>~Gp$@*(*W8-s!vqgx$UN!^AU
z+9ywR3YS)VJ}Vja`<jeplj?Ntdd7C;^Q#vHd}0=D*xhsEmejI)70q9JA6#1MImdQ(
zmGMK-x&PUPB_9aBe^JT)Z}Wfq$hX=TvlPvxf?qXORhj&#JuIqob&sfq`sRllcIM3B
zKC|@4c3=ArhFfpzKml#-s`>NzmzQiYJB@mcX7Zfs>zg73PB51OUX}E(k@->2VWp)1
z;L6I7MEj4gR<BwATk<~7yYqMaI~Bx5kLNdXnJ!2*-?vF(j_vIZ^LsOrwyqCQae6${
zct*w7t2XPqoKEtGFuXH*mUpkkWp!)F^5m`mmwE?VRBtmpzxtNq+xjCjRN8OyChN1j
zxB23?r{cZqwcqCZpX$!2(A`<MWQj||a=H3_t<n$61@`|xeOUkT#B1&fdN)13v#P6a
zG_mi$wb=dRG3m<|g^T!<1oyUdADn5-yQ8L3>OgbIgD}P$Q=?@QwtNh92@C%iQC$>r
zGJkvW$)`zo89qJQD_*$oZ_T9ol#7zT6hCh`o?KORg`-{BV0P`AZ~0!ucY`%{vsQh-
zk?OPOSH0FO`PwO0_pM$X7_-~#bUmZSMW){84HxH&R;#|=v-R~_iFvZew&c&c`p@_I
z`Q_Ib&+XydnIdYx-}hblw@(*N@3=5^&cC@8UqemiS+`Hxw2A#?{5<!v?*_~L%^y5F
zYq@6a(F-N-WR}%Uzw@<v-&-5DW$X{)N`&Wb-+#Y#{@r>B-g)&;vJ)R&4Zm3NjHg9O
zaP{XsH~uT#t9&un<^A07u;zxRt_wahAB{V?jiZ%mj@{h`@9AohZ}0zkvDk#k<L1@?
z#uLid!ZwS$O<vNNcW;ifZ!e3lZ_3@}t_y#ACOo*Av_47Jb0tfEnO)caSLx;}mwdcq
zdFJk(&aF$A_Vzaam!EU%`=k0#QzI9BkLz9YXuI?NqwnQ?w)JlO`^@};{XYwaWsFbG
zNNO>3yVll<W@T#^{{Ck3rQg19X7=?BQatPS>#d#e$mg}>pP~oTU7qhPN|j1}q(0-^
z$E&@cefNEnniUcEec@DrIN3VU_ckY#87=-OFL=jd{H^c#9NXIs|M%~;=I`DWBVBLt
zFLiRLV<d}<1EZsJQM{82>mk*tLdL$E&u)4vv-#eYIRDh8sq<>KZo1R|R4i@Q4($hW
zkD69!b}4amC@o|<Wv269e)0{LLpNq7x;^_BGd=w5=jvxOt0mHQJdfm;33%TffBM|q
zz&rcSo}Dtq>h;uVVHdW(_R6~-mftO@DAlCWP+#S;aD_Faj=rX%wO!m>dzRndY*`NP
zFRyfWNECarV*7_hiafjl^%6HuU7YyL&MwCC$MGZoFV$Gcw<iBL|M_<NeN7#m;NOMi
zbMLmc?`3}*wQaTD>Q!r=e0q0x3n#z2{`wi8pXXm#Jza<4;?e^SPYpIKZD#J1wVos>
zy}Ib{%RK+j^_M@+ms@f6aQo(uFK=<iRBMa-{83CkFSoV&U-|sIz3VsYuZ`YPx8V4-
zRl(hg4?<(z7fxfJ$)1st)D(Sx-&a27<Hys3BO=;*d#ki}v}SNjVt6(2(<jgn@{fvH
zl@$q(SKX7Zd&)GSU4_vklc~R_{jzt7tmoE+{d}tLVq{!XUF*Mwv+Zf)Q_Vfj_q5ko
z`+(_$w0CbgISNwV$9-*^!my~%&2ZCekExsH9C7J6d#2#Ujfu|fn?8OoU$N1*BO~Gz
zOTbKx3O<>N_gnuT4vw9tWM(<-&!a!L-o>rnTWu_9a6r~-FQeyuhJwd`Dz&`4GHx#I
zj>^sPx^-lOUscJuymN*->gV#>`M<If+FJ7Z*_o-@+fSa`w>GS{w5>5YSzlOc)xABr
zic(!F4OP$H-28oB((C?4=Kc)^TW_sgvEtG7_|0GISwGBY^=T;1c3c>DXld@cvUMyw
zSOsc>_UdNc;*)fG_3W&J=$t=%R{J>}B4()XE?>Pp)TMJ#i?8QwiJQKrj6V14cM6}k
zkNa&~ZS>;0e}7duPsskdwKw<Mcb__?b*rWQx(CDDSymS}=lU<2eC79F%WAX!M~{l0
zaw^36YgA9%{H-|iw3rP$-;onL{`J2Wa^;lv&q;Ba&VIi<DBDjj$nT>;oki9DGiQBY
zTs*w9YNCIwjg#|E8R6jPI}aEdPUqw-yj~yD;gr#$(ol8e%9gGjJ9>V{`QP2dx?cT?
zwcnc`AG2@Vn)Ud3`ude0wydwTE_k=lXWo}1H{y~bCHDud-L-CSb?~I=?hhA=1}tna
zYi8i!{i>kmwwI;gcmD0n#~0jEe~AC{U^sl3v7`I6f{II(aLL*8>sg;YQ&UlmJ-#$t
z-z)#FQoX)q<kE8|)+t|=W9#eOd8UE!orJV><3vuIUs7{^%(`-R_D3lrm$hbQ^Y8Su
z?`3DqW90u+vt^Nn`_3KO2~F#iD-{kNTzmE1*76VEkDs|UYc(h5);N6)4Q0cRR)2qc
zGiiM3R%x)>R`k@%YTNf`Rb^_+mYrJIbnD6T<-rpsI=-&^TYn|XTurU{LI8iym*T^J
zf4}~!Z(+rLs{8f&+YD}{@<-<tSMP|6`2R7$O--$$tv$H%2ltCVY!aIH;~E>+Em{7&
z_^H=lXRp`&>(w`9FY$_ubYu({7W%-!t7^Wz<H-}7rsk#W0rET&5By?c*p4k*wxhje
zLfmPCf-^TIwzf5vzu#By6EWlY-ljhN!%N?aEIksg{{L%aX@%(duXXPn=QWkd{&ce3
zfBoCR@I$YIJUVvYioeBhi$}`k)wNsVJ#TMM@7%w?dCpDUFMTQvR$`KpC+GeBXkoEC
zDJ$yey}dI-!oseuC<i4FCuc)L^YGPoXUu3XIoBC2aHG6oGIyygCj*~ZJzvWf{)fkv
z?XSg4e&GLnXpc!~>Y?4Ot(vvJwj_Oj_r>acbVQIxNs!6n>Ygyo{aZ@4{pMOHKYeoK
z-rkudub=6B{{Q93T^4~U#SZ#^K6Rh^I_+$f&<oiUvsz3`w=E6`*;Jn2_Nw~YrFpZT
zHGZkTCDtwWb^i0&<<|YN>E(vYme0$n-&*v1R*_%+`udkvli08A-mZP~=JuU6I~~^k
z%4O$Q%Z+}ky)X6O{0rfe7+%d-x>S{~uTMgHc0x{2>(r@|$NQgOSy7((I&5oueRuci
z&i?at70>6`d{dP9>y-bDsqd}nw9xje)+>+P%`tB;4-cwxFWt>v+SXWa^Go^e?ULiS
zPe#`-{qyJ7*Dc*4-?+5e>*X(9-zq3&a9}Po`=$U5t&ehcb5?V5iacGhuU`Gj+yj@G
zy<g|3D?Zff>kHeGo4q=yPUqgNYiqd`-uvv`=px&#v?JC)Z<`+fKbI{JU*vqK<eK&S
z1;|%RIyoI3^Rm7(RkgHCm_Fys+c&e0pLlyu_w)aj`npLh0q1$-?zHJf2Zf#zDStO%
zXTE&y)j8}X4;;kq-7B-Oj?Pwgd0WiQcHFPviE*qu(}53uhds~ws%jdqeAhL7TT)ET
z)a<Ujm|v$00wQLp8yZeux$5T5=-ii$OMN(k=4vn9QQZDT*81Nh2Cw|4eILGTIePJ8
zm$Li1q>Fnj-~FxsJ$X}Nv)9}XKf#ncCmy&Q>-@cKb9K2@V&bax*-M=c{ybZ)nfqBr
z=GTII5p_SlvLE{@_x=04j%82dgWkRVDe&#zT~Vo53%@<mHI|l+`ufuO*0;A>Pp9jP
zPnZ|yaDN~F$vmDz3p|)sq_^>XP5Yd7mBk?UIG@a)zZ=WS!dCaTm;I>!e*V|_)+0Xy
zCainyvB6+-Ld^O?9qWkWZda#1ElAL^`6g(m>{gg}*J|qNxmK2mDJe%bCST9m`}?K#
za?i8APgm;subdKpYa8!xKG_Xlzo=-ho^a-jQ`PrrfB%0uIlsN}wyWEuO?7)ueN|iL
zEAjuv536d%?KwM-9B9l9Ii+{}NW#nd7adn8SWejL|MR__U+P>XRdv_;u>bGo@-VJ%
zm^*!)^3U5&&bA%BYkzy+o?po?f3CGxI`q`G+}$o79oAxEujW2ba&ZR5U`yMs;&*p=
zH*I=1m#N^{@Aof1tofCmVb-PCF7|e6wELS{_v;fGP9^TS+8!RfNMq&RLmTxMdIo=}
zuWu|<b}y>Du6K&--C21fqo#$<dpr8}MZCT%{x<r^j=0AL=Am;R&)igJ`_@fsd&|uY
z51E+Rb|mNJEt;vWYNDicXm+o(KEnf9LC0_F_Xqvi{c7hmefGU)W+`Xyh>a>%3<wKT
zJbALRrM-I9l=<=7`Su4cK5$3uR}I_l_|~pl<|6U+MG2hezg3BG8{0-?6jYk09Jjx+
zx1NEKu}?x$a^jSb|4arA-;$3_5EMT?H~ag(C%Jd4Iu)Je*0CBKDgednnl)!63=Ztw
zCBEUsuTs6^M;@40mDqj{@$%h!w3XXj`uH^Fz4lGo?GGO5e+|33%{@l`;Q6Edyq(fn
zacBISTOtMOcL^9QS~*)<cX#RIN6UP*uD0=iPrJNq7UzSri)PpSfBk)r)S9Xwr^-UZ
z>DzJ-fA4>Izx4IF&tER@ldAS}GM1~qGkMFF8ojtZtxNaXu5D_{`oi+l^7qA?dyP-?
z>#Z;R|Kdf6latMcO}n=H$GJvIir4*Qy&t%E3M-?2^U~zCmzBEeMUSqr+Oz7|7sj~(
zcN*^sE50yJee_Gf*r;jwyibXT+jjL=?mm6#-aIpA_M)<>Mf(aoJuR!hrFb!Ee3_=w
zP?d3GL-pYUC$q0TuuEVF^YhEPTYh#{N*nLzL$`iCyiu~%PwcE>j^L3!Y^vrZvb@4g
zY9C7PT(8$$+Y~E2<#24@_iy!apQTN^iUR|+Or4$XczT~!*Yz#+o^bTHxbPe4p81>S
zdsUwL_0_`mm&Uf-+moh-p7{9Kl1F~sE(ezvag){5c;w%m-BtRWvEs?j=Rb0fc1e9z
zYxjM&`o{VdYgUD5-rw>vsrR~R?RC9b+p<~@EBF5iOj=T-FEg8a|NO9(yVVkT_topx
zeocPAzxKTocl?L?!0Qt;j?6H88@c=2oLgVzCGF?k|Mywmp>kFC_U*EHdHe?>-yBl#
zWLnWauVRsI_4l-(fPiB&<?9|ye17Hr_3XE|ihJbl#&usbHF*E<fh6C?{1;Y2Zr>$*
zubtJo`ngfquKm*N3(te6?s}`Fe6pi=sfPLXUG--U9h!1n{(HzvR-N@a&u8z*pCMzm
z^Vs9Laoc$Qi%+fhxW3+BQRfVEboAG4j6%GxUoNkW-0nA1V~ez5(;nmW9ff|Tg%Xzv
zIhLs{(^7915t*{FzFy3^ebu?C-f??>#l62D`%QMr{`A@Iq3b7vhiJ^$S*mt<{)~04
z>0cZ4-nV^zUH{<Yu5cTBpQffe8oFy06d$gN`g)sB&ZjU>?|Pq{s+Cn})&G{b$t(f<
zJ9pi>u(+LD+y1^oq8nS>;VahHjWu6dSz4B7`KZ;u_&T58va_IOo!{XN2AdxoUMO$$
zclyha&``%~br#?9E0nl=LWGU8)6;M9NF6!(KE&U&v*W|V<@4*$h2M{>tuW;?<Ky`t
zy&&j)SeBM$XXg*wza|WUfzKsOy|%Uoyy)Lx;BREaWm*4^ZP~PGKYHcPzI?js@Lo4J
zHy^IKN2c%Iw?^;wmX}JgyDTnlS{hm!nV6;~Zl1g7arf3Qi%RRb-~64j_tAk(&8IVN
zu2J=8S+U)9$~BRgw%laJntI6_Ci7gq+}u8#F|Jz^J3FR6^}vlYJ$#Rk75=&1x+Ze+
znH`0)TVxgr)X!IGsLFbD#NBd#f!y5tHNwH%U)9RiM^5%hNwGe2M(XD2tUPYPiv<;G
zOWt3})X-<y=a5;cdHeghMqmF!kGl`9`<8e!@BN;`o%#EhF50qXSI!X*`AL)W>nBVp
znR|Qb_L<ufrRKZUL_OZOe7gSe@+Tf=a&j!{|FP}=`_1}ro9!NLEop0G<76e}+Z#((
z7FBF}+^t{qtX+PEj(+&c?@kZ6Q=X@PE`D^LK_{Z1iBmYFJ+J@#eE;2o${R9E=NIph
zk7v6sq+xH+>%YC`)Ef2l%zvD=97kn;r0%FUvi#b2Ay+5LAkC+G(V}y~feY^yJy@5&
z-}lok`IlD@_I!IQzi6>V>%q*FnNE)dZ{1{h9<6Tp>hqSUuif3JfBySzZ1eq&^4IV>
ziLD=64{9f#Hl853e6xX1kM9io458Tmz5bEkS3W5IpKBh)%9ix{<;j~@SFb+3X3d$3
zmrMI<KA)}UOv|0^n*RM94`;yL`y1CRXbA2W7yfWco8ipd>YnHGzc0@Ww*2cn|L<e@
z*oaL}L|R)@Ey~~b^>%Zo*Zpu@+P8D1WqjYCN#)n}9$wf|5)_=j(&wgzw#I`ilT=G)
z#}s=xn07xiNMd(AzCUeOcJQy?U$0*aUKJmym?OdS?d`(pa`imU*^bZ8`B_**gq{Dm
z#y{BHT<>PdQ_tUvqxyV0{`aXgRB2`Y`yY6-Qs95&^rc~cRlWTlKEK{{;K1)MQYLJ<
zY=;-fEBw;jv18@GU$-VyPx=rnFMRt*`^uMJ&vU;rt28?P{OsfNvpe^GbW^{UXL-cD
zkbB1WGkc`ITmE`F9psUE@ALDXJQLekRcbU@t@P@P%L22Wzkly=ex9CA{6A@iM&mRA
z`{Xt+egg-W=Nx-v_Eywh{Qv2cHlx<<UvpyiNIYK`TlnhE&U44D>WupxXBsT@)H_nY
z=BN7NzDF@XG+EZfPI-UYE$7vhd1vNSMy$1E6c$>yY56MqrN6HS7kys#ty#GKQT`;B
z0RE@(yN=upT`ghvUAgYpOB+keQu)rXu&{%3EZu)TXg)5b;UxP>itBJ)o9y|+6L0eV
zz9DXYaM!;NH{8ES%b)(fzwZ3REy|_$mfr0U42V3ra_M)qW4m`nCfONuy$e(RP#9#Z
zwpzn{`s2^f1Wmjx*KAL46iQ5#tEjx0`LF&bNAGN#ozkD5%P(KFh--b~;SHHryO!)f
z!_4}l;=z8)*qsyeoZr3Gj+`>v`%wD)i@%$9`Tx~euk-xr`}k)oKS<87naz+MeyC4;
z!5_QokgUUBRU)qP&apZ?!8G9xN15!3!^Y=-1O^4g?Y*BIn|9vr(B$=Pj|8PoUDV%~
z(eR?>M|Hgl;}z%KYJN*Dzg~aY(4yhu;@hA9{bql)=KtUC=>_Hazdq#uTch_~K;rZ2
zPYZs&5DZvy&uwjew5z1d47S~IO$S#iJ`jz08}qZ~$n%~klde05?)<)Y^~8~u4X)i5
z2DwtM*QXZ#`+U6q(al@)mZZ+jQu+Q-zTW4yV{^f)E1gYEMq>3k76+f4yu0PsmzHNO
z?bS)Cscs=tidYLStcg@PGb?nlddAJ^mR}6(n$696o=5E~di>z;`@QYgh5aw=ir;S~
zpM2_<W`x<sl%N+XPd%lRA3ZD+TT{!EcWwTHKiB<qn^q*eF!J1K+8g-zzj0Dh(vdBh
zr{WImdUJR7$%D<|74P@TvDDXpWL4kyciL>tS8tUyT%5E2yuZ_a=4R;X9i<<Y`fGnE
zG8m`X96Q!4{;s;^#@E-bKJ)7)^xJXeoG>U|?^-QU9kbIRrPY2;9M@E?v-W=1?0zg1
zPWjK3EWGgSf>++cO=<$y6ni>Y1*c4#es6ncSYzXl9*KkVw%<=XIFA)H4)Lx2|IHJ@
z{=YtbyZ!x{@iI5};=H#}zy4j!{_t*hwWPs;xeF95-M=InrTZD=@88>gzg~Y?>HfM3
zn|~I!kM*ve$F`xqUhLw<m49ri*#ze*SA4py?%8+K@6|NjFTX#Xwz?fxl)z~(`@fTS
zeeQuHKl&FYd$UVy4Bp9*92)*~Lc!6$_44)qx6N^hkY8r=HSI{*i(lKG$vgMke!rtE
zA~I!D!NZeL>%&7rKAx{XW>}mi|K`n^jh{a)`fdGQ;P<s?UYV5wuO_kt^h->iF8upi
zbc=3G$I7Lu41IlJd;Zt?$5rdLEm|~-^BlMSn}iz%>!sLFO0yJ4bHuNUktup49r14U
zpZrM2zxChOdZ${({E)2UX?ij7!rxelt>Uw;zDbPz@P=v4tO&t>^$%n8_tg8Re0Xzn
z&DlFg+XF9mRGarrI~(=ssQAGn$I><wr(10g3cmU85I0ZU&Pi$SPHj##&)ak0dVKqz
z^7F1HI~<#D3CO)W8J&NW>BEmlM@5z_FRpmzbLy1V42weZ&GqTuLH(iiZuPB;J&oIH
z%zNg2ewOg^LBaj9=kMm7p7J&L#-C?tb8`O|>Ft<k_~jqNF`2Ns%*Z!<`|DWBv;IH&
z;b8PA;c-C3b^e&DgT?9xuQDu~{ik*2OhfH(zQj{gYUfyo7bpMPS=^tPm378jzjTe>
zYr|A7*6I4i3AeVi@r2fMY(2qwwd%+dKgGZM{<Tdz_*X-3Z~3$5+QQaFUv8MX_1rje
z>T2`GZDy_uS3K#y>ArJP><RwWY^$!ATj>2w3}I4xdE3x(Gtc9e^DDko%;_>ayrQJC
zN2~kU*X@CkeTDBhdyJC|d?UT5x^kbg-s94G{&GSV-_q~zWB>fT+WSYl%BucgJj>^g
z8~i1o*#C%o&r`7XgOz;lzlOtmXMOsnC!M$E#*w+(?`+&)^z`<7rynVQYTRb#E_%KD
z{UaNNmKi%t)b>dozEk-(BP;usM*QtfpNh1!w56XGGtaP9?^s}GZ&Z5A?%x0V^IF{3
zCSQJVaLqq|C0VP!v@e_YiA<mN@%PGLn~n84y{jI^R=#{>lQuW!B!m6cCI26N<*wQE
zHCgZJvQ5wD)@~{OwD<q{v&W>{a*zM`Rp?V6-ShF3UdT4SrHkGMXhnZrdMc*(yOXQr
zvC8F!`}S~8_Lg24<k)(@ID{u+RgHdV!F}US>D}(uw?E&T^3LY}A+u@!(-m@WnJ_>2
zEt(#&L!-WPzB$j*kdM#Lb1Apw-adEjgol^67ssDH-zrZ}-8zkHVXRxQU3|#bhfAJs
zG?}ieCUt6>ZnQ<khlH<hrMGi+bafrtIh9>k=8E+v-;VakymO*?f9hoKyT6KitJSjb
z#Vz%g`aM5*-rm}FtyE*tL~T9Y<YRk8FEOv+=4x%4G^twqTm7ZWdVvuI+^vgx(#mvA
z{#6_;&zoHJ&*WchRra3ThA-VGBO;<6-|_m~9pKf~?O|Em)Q~r8{^Jz^Qwm?*P-NKk
zh3D9bh|k7KeaGJ~4DMI(@iF-yw!6->dy#c(MOF6m7yFGpIV-BRAHTJ1=CRxRYChUL
zefspt{ap*Eew*wscXVxUJ-_el%(|~7i3fEzUDCVo@8UbDd})QZha_j2W%oIIpPj#A
zVx8g4J$JHq?5ccpDeAL2TkOdlEDqY`XXP8i0t5XnO=K>4yLN6Z|N7XI3)XCr_`YqQ
zRQ~T@S9Odo>nB`4#HfG2Z|k*{LFxUHiY6Xa3||jy%e^gWlwx3KXD4GnammN}Z~k+w
zj=o5DD}1)5>bRusiq7@>oOYM(^Qn6-+q-@4q)CS!G(L>kGiBMwZN)`JA3g^CTe$0A
zwVYViyd9quX5EaKT&XG@9Ua}f{qNhRe2daoBHZG-*D7u^#9EgpJzR9O<o!kG$GN+A
z?g|J9aLBnMw|0yCjosq&>kZo%EKum(Ui+Z_0OPWK-|c0()>pf}xc~LgkB?tCxgIT@
z9)GRkws3rHtLf@+<F|jm&;0i9f7YJA{PsV@8I0}zxjfE&{`~pnT~oDLx4+NWliRQ}
zzRuI_Sn9L0|GggP*6)5Gz07asp$Y2q65jR)eqWoOn%LOc>2p^6ma1(-)sY)FUiAN$
zx_sr<s(H8S`PW5HKli4y`?A+<hX3=7*^7&d*KWE0aU!3LRf&go?){CM*8Kaw>{?iq
zC&T2)lM74pIyZ_{iO0`0Xq+@jXzkv0*5&Vx96jo)Z9jeY8Xes&LiHsjCVqZ?5s{hu
z-qzJNcl7mLyLJBW>h;f(Q&X2t{dU%8s{BviGiSD3`nP3eFyof`OWU?CWj%TFWYq7S
z`@cSu))3)ZyCwgg%guvHSxJkw{%EZTn8YB(P+VNRXU~@MzBS$5-PdmAU0T9<@7~t=
zTYnpT`26{D)a|pgR~s(;zyHFr-e>I`(p}4!FTZwc+onyIvVN~yH%tCku0~&9UsU$(
z8#f|Wzh5q<YhwS`jiXkr_N)^}ykd(0n_CsbSBK?(b0c<_>7JdHS!c9ohrPA6^|f`e
z+#1zVu7_tDr}Krck2`w&`0{_JoRZ_J-<q=V$#m@Bzki*xp++-1|FN4lCC$xmUWt9d
zAIYNBBH+Z4sPImYX`*7nbUPMCt@=&8J#rd4I!CTt5%KmuEp^??+uPI6@7U3!t<!X)
zUn%T5wtmHmj!m14rWz?LE3cKguQr8G&c-7yPR_ZF=irqPyS6QBSFP&$^XHG$Q!z2I
zDBG7uCp>-rJUK5f?)CZYOO~`ed6E*fJ+HU9xtVW~uu~O7>AD>|W?Z-s5Vj^F@Nra3
zeT<BspP!4H+oQK{eN$3YR8>`Z<x`ZuzgoTi(w@rVsr754wq7cY=nYCsQ!6Vg`||eo
z^b;pMbaZqgHmCKjJDl|;@7|us$K`t}KR>Ja)cNfE8_`qxUmF`6b8c){cx>z0+2+al
z`R7*zF8=W0L&BdQA2md{WL-3Q=BhMUefjlz{o@z)FHTHUcF&4gy=G0ypC2D<{{4I&
zv!`O>>hSeN-`+${(~Diz>><6sQ&>GHCMM>uzP`TybwyLJ<YPSxH*K2K)Wjsh#p>wj
z2s(vy7vJfGId-*CPrr+oZVhK(VA}&abD-u}kK``Cl@}$=^JH|Rw>>#C)7W&~)M?X<
z>i$$r(}{Gd_wwS3jEsD9fB$^>`agl}6S<t#IT!GqooU>@W{u9S^7nC%qiSkwDl04Z
z{CL#OaO1{}4{tV~-&FVaR~z4Dg&8wugz&dVMnoj!<*j=?L29Y8d!Iqk6OWvn9EKV8
z^>#;(9({9jv-|Ohl5M-4Czby{`C<37+V6MEQ_|BPzkVJ4I4Y+;N5{?0tw+vQDq!Ao
z+oC5PKV!tL6ge00MMg&_r>BR%ZZC+6lFG}=)9UP)K3!Z=Qj%A4(LoOnj|YFh-%o#c
zXXn<sV)0plVPS65^<r1$v$L=;Oqeod$?6F_r|#@5o@toOrX9ZS$+@}KyZDv|ZrZr<
z;JI^r!oriKu3x%zDdYAw-Fi1Sx2vh2cIuV5?)#S+85JdEUH)#(zP~RP_g~sw{=Vw{
z^x3nclRs_f?d|39{pXvSnyM4OZ_lr7&CSdcCr)H2d4F&2v$M0A3tn7MT;?<L(4kiD
z%9l&0mk4Dimp(lu+8~u4CoL@<9xr?=F)i)bjg840w{BInx1S%mIql=acKJyY>L)ZT
zUc7kSVPlD%J9nCj{XY48*9B2ehOIi<+TN*k?y0Fuqc{^jKRcVf#z$9AZ{5e^!7JPs
z2CUe_S1x{);m>3F{{btl)6dDIotvY{xuETC?9qSM=Ph5gO6$$rx21xU4rbiiqNyFe
zZp}X1>}xuI{{D^JTV*;~&G%AbO54$M=lU*Pst=lK^fN|$mlEfKX{@ZQ8_VC{W8XJ_
z_H1cOOUsb3u%w(dGAqxYI(6viQP;zQQf%4T*<0h;>+9>+#qM5qw}EHE%9WbSmMvSd
zWJ$>M)U>pq(9qD=HJS@;#l*xas;ehYp1k;V0FT$}Yim!QI~S%o`F!a@Z6o#o|F17E
zvp2lGy`A|~{k+5Rbw67dI=8<vTI05S&z?Dp-TTAtuUoY$>F%!5FE1`Sw+EWW)z#Ix
zxVnbk|My~Xzk#W#s*;jZd!T9E$&)AV>?&RTt1K-|?c>LfpQ`U2aB_0`@%Q_E%Zd*Q
z3uI<?^!26P*pO(|=Odx?lJUwyf4iS8kB|2kzq?~8rW<wS++6GWnP$0Cw$<N`96Ho=
zb91_J*_#L_XXl+IFNL^Tn>vNnUs=6zTe@aVPu$+Bi|b;o|NQ;y>FN3KSg-We&g~c0
zuyTtD2njW<U8@@w7WU-HlMnZ*--muL;(mK$Po=SO+L;B_-{0N1eOp*s+S|p2#ozAd
zl6B76CCmKgp4wUb{KT0vDevm<>|7JQy$|HDK3VIe^z`G)=hvP3@bEAvC+EXEJBuTt
zqCi<Swq2KJ!o?})#Y1Z?URLUyo&CZ}thxBtmzPqL>;L}!8(P+8U;Rx7bk*|7lbsJ9
zB&=DxR@&-}o4&dEbmw-yiIXQccXxCD{r!D;=H+F(_*P%^^7c;t_~_`JUG=5i>GLYv
z9y~~hZNKs&G&FSLj2Rw9MMg`PE@fe1xw7l;lppWsS`;oiwo-epRq3H~=hprDc5<@1
zr;pE(t5>J)tNnegiff9%t)Q5wV?CAHDvTmd9EvRlBIUvklI4P6w!tI@F2xoBCkY8p
zhE@Tq;<vX<y}Z0iWZMLsBxF2AL1KYnVQt;r+|uTGS4uUUI1&q{$Fnes)mJH7TFxwc
zd&@BQmPu^8Qj0+EER_Z)j=cpB53xEqIdSmtq&zz_a~GdGhoY1z*zoD|=J|Pea6EkY
zP$znuPhXp`6Nm0(|479aztpreql5ztP0h`!KZTt-*p%jPapIUe%dXbS)zx*$k|hBl
zAxmBtv<Mth@L<wtxv=u(<>mFl^78&+VPb-Uf>WkVdu64f*pl%D<ii(J`uq8FZ*56@
zer~RcnwnAC83`>dtrFR30!}7bAm4sz+P~jEdV5~#@jh9f83v83R%ykytF#F8PFuN-
zS-?p`&DhxZ+nbxt?R>JUPFH<@=bMzI6uv(0>AAVqH*VZ`Vc?|LlCeiclu^X#Ma#sA
zf`5N~T^;!D_3Q5S>+=s!S7Bj1U_OIs%9Lp@t@uCz%ds%Eyx1<d;pY9d7c&h&VJ@)f
c;U9ayUpmntq8ryTFfcH9y85}Sb4q9e04v~hq5uE@

diff --git a/doc/sf_and_dist/graphs/jacobi_cd.svg b/doc/sf_and_dist/graphs/jacobi_cd.svg
index ee639011c..fb36f1075 100644
--- a/doc/sf_and_dist/graphs/jacobi_cd.svg
+++ b/doc/sf_and_dist/graphs/jacobi_cd.svg
@@ -46,7 +46,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
 <text x="81.6" y="274" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cd(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cd(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,318.7 L94.37,325.6 L96.13,331.4 L97.9,335.8 L99.67,338.9 L101.4,340.6 L103.2,341 L105,339.9 L106.7,337.5 L108.5,333.8 L110.3,328.7 L112,322.3 L113.8,314.8 L115.6,306.1 L117.3,296.4 L119.1,285.8 L120.9,274.3 L122.6,262.1 L124.4,249.3 L126.2,236.1 L127.9,222.5 L129.7,208.7 L131.5,194.8 L133.2,181 L135,167.4 L136.8,154.2 L138.5,141.4 L140.3,129.3 L142.1,117.9 L143.8,107.3 L145.6,97.69 L147.4,89.11 L149.1,81.67 L150.9,75.43 L152.7,70.45 L154.4,66.8 L156.2,64.49 L158,63.57 L159.7,64.03 L161.5,65.87 L163.3,69.07 L165,73.61 L166.8,79.43 L168.6,86.48 L170.3,94.68 L172.1,104 L173.9,114.2 L175.6,125.4 L177.4,137.3 L179.2,149.8 L180.9,162.9 L182.7,176.4 L184.5,190.1 L186.2,204 L188,217.8 L189.8,231.5 L191.5,244.9 L193.3,257.9 L195.1,270.3 L196.8,282 L198.6,293 L200.4,303 L202.1,312 L203.9,319.9 L205.7,326.7 L207.4,332.2 L209.2,336.4 L211,339.3 L212.7,340.8 L214.5,340.9 L216.3,339.6 L218,337 L219.8,333 L221.6,327.7 L223.3,321.1 L225.1,313.4 L226.9,304.6 L228.6,294.7 L230.4,283.9 L232.2,272.3 L233.9,260 L235.7,247.1 L237.5,233.8 L239.2,220.2 L241,206.3 L242.7,192.5 L244.5,178.7 L246.3,165.2 L248,152 L249.8,139.3 L251.6,127.3 L253.3,116 L255.1,105.6 L256.9,96.17 L258.6,87.78 L260.4,80.53 L262.2,74.5 L263.9,69.75 L265.7,66.31 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.31 L274.5,69.75 L276.3,74.5 L278.1,80.53 L279.8,87.78 L281.6,96.17 L283.4,105.6 L285.1,116 L286.9,127.3 L288.7,139.3 L290.4,152 L292.2,165.2 L294,178.7 L295.7,192.5 L297.5,206.3 L299.3,220.2 L301,233.8 L302.8,247.1 L304.6,260 L306.3,272.3 L308.1,283.9 L309.9,294.7 L311.6,304.6 L313.4,313.4 L315.2,321.1 L316.9,327.7 L318.7,333 L320.5,337 L322.2,339.6 L324,340.9 L325.8,340.8 L327.5,339.3 L329.3,336.4 L331.1,332.2 L332.8,326.7 L334.6,319.9 L336.4,312 L338.1,303 L339.9,293 L341.7,282 L343.4,270.3 L345.2,257.9 L347,244.9 L348.7,231.5 L350.5,217.8 L352.3,204 L354,190.1 L355.8,176.4 L357.6,162.9 L359.3,149.8 L361.1,137.3 L362.9,125.4 L364.6,114.2 L366.4,104 L368.2,94.68 L369.9,86.48 L371.7,79.43 L373.5,73.61 L375.2,69.07 L377,65.87 L378.8,64.03 L380.5,63.57 L382.3,64.49 L384.1,66.8 L385.8,70.45 L387.6,75.43 L389.4,81.67 L391.1,89.11 L392.9,97.69 L394.7,107.3 L396.4,117.9 L398.2,129.3 L400,141.4 L401.7,154.2 L403.5,167.4 L405.3,181 L407,194.8 L408.8,208.7 L410.6,222.5 L412.3,236.1 L414.1,249.3 L415.9,262.1 L417.6,274.3 L419.4,285.8 L421.2,296.4 L422.9,306.1 L424.7,314.8 L426.5,322.3 L428.2,328.7 L430,333.8 L431.8,337.5 L433.5,339.9 L435.3,341 L437.1,340.6 L438.8,338.9 L440.6,335.8 L442.4,331.4 L444.1,325.6 L445.9,318.7 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_cn.png b/doc/sf_and_dist/graphs/jacobi_cn.png
index f0872e6af5ad5c7cfea4906c9370062fbb509e89..a5ba5fa1d065058befd2aa026b5ef7025cfb9157 100644
GIT binary patch
delta 50876
zcmbO;hvoSUmJLqs^(#(o`CqTLH(jlFil^FSK1Es0MNLXdW*0(_G&S6<eH;B}@9uTG
zR{!3$>HVu$VsRy<p*bs7H+cjG#2jTco$TbPR;#x6tWTB4?ECWVCPucxMx38_uG^_+
zalUw7WkTAyo#$isnJ;}a^WECB99r79KYaeIU~=X7gNp1zL&uXR6CAng&7FOgF;7%I
z8m+i;W!XxWa}%FRtY^tP#U8HDQ6$6bqwc5HeVM`L?8@Nf7qYhg`1PyLT24a3BRF{S
z#m_Z0H5s|NPq**?tDAj&ovYT=P4)l(t-SZnB}tEQYa;W7Sz<oRGAs+51dQ1dVq?{r
znVnChTzlTR)O~62)gaeu|J}a7x$C_=9g`15lvgq6F7Nq!<T|@jS6rXdT8C>dT~|jh
zIV{@Hpdb}vFVdDBr~20Rtx5Ou$rXz_gZ6IL-=NCDs&LFcd~J~D1j&cx!8d{!jC_J7
z9m)9^_F+$@TXFqb#Y#V;TISjnQK7=@tM`{w{hxEjY7X0j%sY4P6qJ^xe(0&&#LQgJ
ztoHe5-S^%13;+Bm<de7SiCX*Yob~&Z%gcP#?yugqZQ7qde<p@sJSoicW%jvZL+>L>
zFR~iSzP2b<OEyfaVDR?ZqN3uFb4r-|1D}JO(soOJ0}a*IZCzY#zj(j@@%7?bwB*Q3
z#w{&H--Op+IgrV0;B(hE)PI9>6+>){%MbM>7wThU5C1t4@@ZDckvU$AgX5o1Y2L_C
zEP7z=(W8@%7;-fkB#%vM-?m_i$Sx@<i=~%uevv!e;i9xDc@uAY<JEJ2?4v<3aIgCP
z(k)xAyvye2;Ry%`IPmZ9@64?mxb`ew+`MX)*5dVvzkdDdIrq|Rk%^&jp;W{2!qU>z
zb8{>+wk{U0pWWEVSYjocn3yQG_Ti&Phkkv1otcs0kp3v?%W?aE6W6R+Gx7SZ)!~<K
zT`|~M-_X5VAz+nUJa5e6wF|fJFTW(~;P8PVDv4p%C$$;M(bIB^C2pvji1arwEVgZ&
zJXtj)WQ(CeLgMA`#Z%&Lt+-h49<<e7Yp?n8U;Ym(_smjSdqc6_wt?Z(6pk2`M3qYK
zlk3kN53SNHTsu+Yrs>`2;)*j{8!r1CVt8Y9)ipDD<ypA{M_f8@wwsyf=QBMm+TGG9
zenfAE1e@He_F47TybjVYUc5-Sy)F03)vGs4@4kAKb?MTj6Q@ok-Q88%($@Cr%Vq!B
zw)wxmy*=@?Xz}`gm(Mj%R`;)$n)~_X^3Cpv2QnG@9v<S>f6}e*wwpu7vWP`rU*E`x
zh4uHkb$Z|4-gYl8{(NGN@qD(rKOfzjnwte@YfSm@?VFl`LBW%!@89=#cgxyw-R$CI
zOIW8h{mhFqp5hHWygUm+wR8;_OjUdr1-ta=95-?dQ=V~(nTPl5!Sm<mc6FJ}uD@<C
zu93<=aqh&5_Bfw)TGM-8@N98)E%|v|K<16@-P^_<NsC(MIY@5&`%mPGh{GAKNmG|=
zq&+XmKl{+|IpY-(@!4<x=Jxz~RrAQ{@rTbQcdaf-czRBIS<be6*`=g*gAI=S33uxc
z=nF9=sqNh-{Ch*@Wwkwf_GIMbxGcZ?@tpPh`VUuv{Wq4skDL7bZq4VjBBG+c6@ULc
zw^vtCNO1c2tWVZj?abasUE0e&%`XevxK1Z~+UE<-{Dn7Drwd9*cw}T~=<od^#BcZG
zfk)f|ucb*}UtN83YisxF_4}k6T3T4b*2np#rKy>kn*RCwzW%v?{jbR<zgK>{nGVA4
z|KfrI>(4IL)}Q;wULlS3kHx>eqFJmr4R214iwckHOHWX^r>Lm*eCo8Uo!@S`%)YN~
ztu}jm-=5UZKM$sHIkp`>(D&+O5zCY}DmzaFbNmm}njtUIfA1|zpysBR_hto7nxrBl
zd{%K|<plpKE`?W4lfIdLe978da=DBD+G(M=+8k01ZT0;1d!ux1b#*(0bAS8#fBU68
znf1bTbC=p$aY4a-ZqIM77Ep<vc2?P1PO?7WE9;RP4}ZO35m3s$y**#u#AM3qb-PZz
z`mC*`_2bp*^*??*?&sv?Wli||>ub*4T~n{eRrg+99WHGft|R7OaIU1J<ioSs`JcMu
z|0FdjyQxi{Xw><I-M#+!OGcT)lT^JeDn2O0#>R?>iG8{f?EmqM@%f&f_O`Z9PbT|M
znls0y=*`vecvq!~AMTdlzj*ob;pOw|PTeiPZ!3GdeS?o;%tfnTDsxt!+Pae|UuUgY
zOMT)FrivoD1CM?sRsG5pzGN28F=@`59M1GE$6p$$`X^aS1#~MI9)EG<sc$`IwdLZR
zDJlzBdG{<?)H~^zP*veU_f0IB<u<Ao-HtsMZ{GBGb{6O4Y_pGE8|3MbqmvgGXSR0!
z>Qk!GX}cL;ywXy#i_0<Nk+I327i-htSv={*tJjO%qK&HpN*Pl8m@mlj@bVVk&fWg;
zh_JswdC$C@($cLb@9a5tEU@?Xp+ogfU#e`M&n>^VW2?AcOovlq?U#(x({wvrl;kR(
z2!5WNF6qbrKvE}W$AngHaVZ&YUf!oGm(P<b&-wc5s@i;ub9zc0`yv9?@cXg0aDUi*
z-8TD~&F6?o|IIB{EMK%JH^{QVai61yYEa)*ndF6cK0HtO^k<5Q*T1j&iyxnJ61W^v
zSkLjFk@MhPXMrg_PD>wzd2*@7P2`INRV6_Ju515&5tCJ|$}>@a<u^gNT2k|sf55Ug
zDwBIJ?{#fovL&S3N33D_^2EEBu6ef9JMQ?G6S3#uv(JfJ1X6Bp%2-_N6cqe6i1Uq7
zk)rb~$8}obD_yvj-&)|Q7!y9%hih-#dD-$i2kXu6*BoBx+}_dOFE4re<VnftQKf3r
zV~RN0`MF;D9zK>3aN)=6i4i(xD{mxr{Q6Zjul`@<ww#+rj*Ki1nz&o`oqzc7VNBJ_
zr8Zx$1fNLhljhtgww%3So8V@qD^BuPer>BNxx34=oPqJQRzv8jvOj<BsLxfOrhD3K
z-SJem;;06{dQFMTBAX{aQPVsU=Qej8Uu=J0!zQsTb|=|e%ogc={B!RKW}MbOF(HjZ
zmo-^m+0x(Da=!5alb6L-7SEy%_%35uvV4F0qhF6a-4%2uHf;=7HJDTQcjZ4WC*uRB
z3-|vvX51ThzV`dw<BiPhY7+Gd6%5r?RXzK@y}fO2w0-kt;e`4otM>MG_So3i7hkKo
zzkfX<>@OfEXQ!AYE-88P+uPeW_t)G1{`U6qM0dHw_xJY3)ct&#zWwZLk;f(s>C%SU
z3w~u^;GeYml&Y@Q*(}yN=ZG-IoL^~4nv*qIIH#PJeDQMO>VpNLTQ4)1^vT&Ct#K*}
zv_26Q6cFr?m7<la-mQ7Dp4Dm#yMTgGWZQ|$vn%%*J!F%c<~yNG;9~-dsLYIaZ!J|+
zRilK2d!@}M8!~XO;_jH_BKX95=lk9VTh0H@-kPrZVaL1!=RT~D{qc2u{n>4~w=4d9
zJgzQLukhl-w{PF1YQKK%J+-8D&N=7zucYo@-@AHs_kslqE@E8M=G#<Gs{i-7e!k7$
zFPC@h-rX<F&CUJzT6F%?N#1&iN4rFAe!W<{=ijf_BI4qo5A)kc{61eEF^BCzj`Jjr
zxTF>T<yyTASN@rusI#77+gj!mGgFS=c*j^$SnND!Lc$g9850y1?%Owco!;T7#^*++
zGK_x(E*_sMP^|g$RgKXS$t_}{g_}$pT39aE>oP2#eZ<A^*93_te;E()#yn99VKzT*
zwYsr4Aj+zgZNXly3p%wKo1;}X=v04Uyb{TfB!1`a-JP%3?XGw-(f!A_+xhA}>MAM<
z6FqwNt=su**2JB~&(1I|Shg(fj?~tzTa}ZieYla_KXKZ$W4`8hQ!f6gT>id(>(;Ge
z``Z^kKEpVtzIP5E^Yc|jJB|LH^3-3ht$+OPb@BTj3MPL(bJ8=yt52u>@z&!n<=-5?
zd-d)g&UAx2!WLCOKXE44)xB$J{~Z*zOj%jE<WluqUy+ac&$c~R;L2lopTL#Hbz+Lj
zV)vH(5R<sLzS^B09uqFils~y=nIcy<m!yQ$0pBu7P1p4w^M2GXe<A7gq~@8dd*;e%
z(Rqe{63nmM?_alP&V!xXmQJ{_nn737)2VW2-$KQ`o{g2&p-ju&mR-7a)hjqwFH!cY
zz}AvW+4Eli`L=!k(?i_)OZM)ayL#QOF6VZ>i8C!%@m4-M(#h#7aqQ8{mzJNNbL;J3
zu(!AW_U5K>kjJI__s<_}X5U%=Zr5wKXQk!ko3pR$Jt?y67Som5e(!pG{n>YSci-Gy
zzTUAvvAWutk@4~F$l8BDpEEqZb@W`xobbapJ91Q4@ZEUJ8511hGJ(~+@lw$53I^xD
z&YWNQpQg;s761HTXYoZ5QAyeDA<=JQ9;^IU+ImJdNuRkzAkL?sf1O~Fkg)9S-}USQ
z;^H2Q?RchtvN~dy^zgTGwC9tJOfEYD4qtqEZ_(kvs8z<VZeE=>?UCxl8B^<w+MH77
zzxJ=#p+9flx)mYIqFva|&-Gs2d4KQH9lLi;7Mtqkd@x#JuRx6L+4)b7=;-O`<=o#l
z*R@-0W7gGGg?AmDoSixO`OSY#@^E{vT~}9kr@s3AUYn0cg!lY-)cxk>=Jx3Py;Gk(
zOMAET`MimhXV0F!Q*zli=kBi3J9b~HZ1?{-svof}M{;_6-Ohu1?-if7T@$x=mUvu6
zW53<6j`+W?!fn1>aK2M^J9o2}*s+cBFX!HHJHz$mx7o#eh90v_axb0UDkd8FgjGZP
zvXFefymMm2gnCnDtHZB~o1dS1`s4L_X<2_C5o_K9#w*+pGVDDfGOxi~9#p_xS{C%|
z$J|9`2FF(TbSMkT>!-OdpK&dT^`<%3{rO*(&KCUXI_b{Lrc3$i7j<U7%eCT(%GH1S
zc6moHuZhLItcT6>6@Rh)YVpd6JeRV~!YL+3AvM+NNzvhIR*rh3&kxdhXI`AS<4O(Z
z%<Z>QZQb3z&FI-Ccl*f4QvI2FyFPyUlyq}bs`9PsckkZSe7Wd;r|$RLKmWe(fBtlO
zyxGmHs}j-MaugL58m`CJ&;9kQYSX4oKYqPl?<uo5-15)8bg7)3J9qy0@nb{kX|ctx
z?^nHE3u>F}|Mzu$#?~kyA))$;UoV$ezF644=H6;$P@$@9mss-CYo}%rga7uE_ItCs
zx;Z_Kb3OR@UInhU?&#h;nXzJ*(EGBy?Z56Q7|&}s;=<|b>Zdtl<D4hX&%VWWt#~Zl
z5p&A0)NbM<k6%+mx9n)MuK6eL5Hn|n@Y%YI>M1G5@3cFuP56B2tU|Qsrd3nx&j*(m
zYSzyH1)8dA)RRvRF|oYup{A~`Vwv?)k1FmKI{k6t;5V6TmZVu&n53mu(oo3Rx8O;N
zRaVxE_pc7!ZCKK7n&OhKaJK&S91Vt_&o<^uT=Ms=KJ(#20iUdu$-5cr*XvuCy_s=k
zm(s+J`+uI9|9NJ<-_R=k+#E~cd(sK@2b);g`um@r(q8}Ml(zbOyQeQKcn?H&T~eNv
zeWdr9dXz(UprEJuorI#ksJng%3)C4Iui2lKRMJ-KwtutrZJO+qIX>aFwzaad6+eFa
zOZfXt*^nLnGiAHQYKxQmcSP-#O44Ht=jY1eYGInN-aqJSt)O>W1G|CICH`KGmbkfn
z^&y2e`l9=Fcus^V{eLKF74$k|>6C<=_aVl!HFU4e`toL*n5bZ(+q)@CHA1*{SN?bS
zz%VQO;fsgw`}18`q?S&yyg8ZMcE0?J{<;hYf$Q_19$~SJzB6~VMKMFVW_#6Li}OeA
zZ1YWz9!+yTAS#-B<ftV7`3UbaA2ZggtUP>@{yg<&ZM)a&{|j1q(JR5b<mfq7DN8r~
zsHDE>jWGhI`YZGljIAbLo2+hm?~T235reBz$3*srl7h}}H1}V8@BiiK4pTYh)DK*J
zAJ3KKUrrRzYUr(BH|tT-Y}<y)S2nvf1bB>JF`D>(xU*BO)Im2jE?$=1s{Mu4)!e#G
z!s^B%%NZ@|y?-v)*twvNx8$mS*4%TqqS$`_;+S&U_uT3g7jEkQ;Z~UH@$u`Ir8^F8
z>)yH2prB^YjA_&4Zr%RP(>FhR&J*XLFV`O|vNK6ycozPA@*DBP3Gwo$((-pdE%P(|
z_%W%?Ddk7l>klQLMfTaxYcx=A-}1|%@AJEo{ELYOnv9FDM}K)xpU%_z>rFL7VhCfx
zri$x-XUFVqN#1%~ZSOQ;^}epl40Bq)@PC^ezJ7`QC#DrQj8|?oIeOG%(j<YMGybi*
zahsWAajU|%gjGT}PM_vodFB2~R-3b)b}4biOh4S68+sJ~UU<oskiTb9QfJ4P@(Ruw
ziH{yJz5LL(WNX9=2g60r)uKD=_pE4)E4h+9``D8l=M@ZQISkuYU+uVa=R<ebrmDLK
z7dmofbG^-BnCHr$P;Y*v#y7Y_ptayp%C<)v*b?&d_2X;5istY8siwc@1Jn9_zqG2q
zzgxQYtX<;Sn?8lkhKzBH6{@l9Q|J3;t-ZELsk^H2)@^2vp8bu{otB;)=@JnOX4WfN
zt#psOV)5v&cCOCRqeoj0?9%(9cu}pjNw)V#h2dA{#Eh=4W81$>T6<*aD~6S8irX6f
zlTR^cWIo-mIEB~ikIml>q3C=YDP=RWhHu~OwnSal{o522q!!N^^H;P(xU(zHC(-xe
zlWRqfjx-ipFmG6}pg}rsN8^G83VJ)A2))~1|G#cq?(JjA{kF$M!($vhJUFz&);#Fe
z-#6pkS}PsatE^2mUUx*Dv==+xcAh)yQBwC3g=MFhEoRO;@Jy?5uI|GJEY==ryn0jT
zJFi*LIW>H)dsvCstxG{xdzI2$SU(sP7B+^Ib!F;mDQR1Izu@E%*eK!ma>o5SyW^Go
zw!y()E$V|avR*CQy<2{!&VdIz(uCL+>^;1nK~8R+i|fysyv*$9=XP(~BC?k=FmZFp
zyT%>bCpyk8Sa9qmV~J69p#<}W_3QiF<*GW?tkIE@lKOEv{-0BDu<+ZrZ$-q#FJHRk
z<nGS?e*b?vMn=XpQCquAv#%|<dhX5a3V(lo-Lq$TZU($bsPB2m<;RqC(4Win|F+7t
z*B&Kl+ccD!F{Ivnvhs7zBn^&P*3-9jak2g8k>20g>Bql7&i3aX$ExpI8LL@dx*o`2
zUA}Ee%dv$MBvToV9q-o6_^>o~sZ#Pen@_7gw><lxmnX2h>&2v~J0BO$IlsJm^<}Tj
zm6@C~u6cSKxUridMZ)_~{egXgf;%d!FNZ~D{+14X$GS6tLF}3c*L`_)zcfX@WCpu`
zKOVoiv9bC4{rdU&`+l}rzuVD#;ljtYyZ-$7v*X*X?4Lg#_gmKdFi1^Jy;Jk~?By-V
zzdt-|moNJ0>Yb6fV)N};%5n|@dm1KlFh^fvU9$GAh^%a_i@WqUwHsbB9x{6MdU{jL
zqxEk-5|-*pPf*yk$>?zQan`6Q!6vg;KGJsR-?N8#$>{@Uxh1|n$e7}#WyO>h!V#gz
zzr>IEUSc9kcDsa(l+53MM`Afe=TAJT_NgMb%G~NKhg|h#(F5DM9G-_ipDZ;q>-Dvs
zqA)H;lcN__H=g+1$={pqVegW9TBXNRz1~koqTP@oIVs7a>Wjwp`1-xBpQr0Y9-64^
z9<eDUP5XELjSY>-uBk1qZntyKHodwm=fLn&G$3&{<BjY0{KB1?CoNH#{8>xuR!1kN
z!7JYlq7yw_qC#e!?YyxpkELj5s`=!bK62|Po>X%Qo$vf+)y2oJY>bvlZV3%5+H<hl
zt%R{&^4RIqy&W9(dlo&usOf#8=bQ{L^XYKsyX7fg;@vrSzkGN{lzIIMgS(-JFWrfE
z7P%raLCo|gpG$gDrlLoHSJ&HCg{jpJWs*B~JX9(YTxWmIV8i6duEP=y-|yGk8_g`7
zTJHSg_wUa~g#CRk_NA$9-4%7K>edYLN~;>-QpOU~hI+TmuTirm3H@0bbf>n)=iKTw
zTk8MaH;}x<bDP&eShTUIQlYmu_RAL@pR{V@X>qqSo(UU$m2R;K+&SU@@~qH{<`<67
z(KC<PyGJv>Xzr%-Wve>+#V^aN2!CQo-sJY#W3RKK&g6zukB@Ac<8*J{y<R`%Wp$fv
z*RK7tb^Gk8bw)00>(@;?ch4_K>CJt8Q$4*2r@Xjr8cv?fm~t)tJ%h&okd9e%)U4HR
zKXWos_mh!rH)NQ5qur)dF7uMfo!Gmr%<JTu%9lS1UVZ)2)M-k7CihJfwX_=AXZk3W
zZQ$fzuzx@M!GrfgLg&toJMegqyGXadb@Qfl1{O~9oYpAEv=X)4rK$BljvNt`deyvs
z{cn@^*Q_2rKDwpam22vObTOgcmPYgWmlGeHI%T$4&cQcO@KFnk%er-8>!Sl=59~Qn
zxnt*zcr%X=472|4^%4@kIBi<gf403*D}M7Ii8U?Kh@R#fS32)&wq>CabAd<U`uzQW
zr)|Gib^1j`Qj(JW@0;h(J?cy2W2=ugI2zA<Jg$+|etVX#uP3Kt+M)dnPoI9%XOL8j
zoptWL{qMcL&)Lq-^}e|KSZn>$qJxVK%JVj?y*+#5laE^66&@Elr}Tf@BNNTAh`-bE
zo%!ZH^$eVxNw5A1J7xT|+mu{)Hu-;5PDwzWYR#5eB7ei|gzviBaw%=7KiIT5`4WRp
zy`I{MYajAU8DC!dax&+vMqy#&ijcQFe6M_$&Gwiy>B6)r5&zkyRx2hcR<!rXoSOLb
z!)*Va@3TuErKmlgAm=dG&%LnlW6SmL_v_EEUcav^YVEvtx>h<|Tbtg@FwV>Pq`lyu
z#+NNoTc>T?BGSn!ci>ae-6^GA9^GDx-J+Y<-Tu{7-}_*Sh@wc!lCJz43^vy@o=B{n
zV$?t1;ime84P_}h>!VgYxH4tRg{Q)aM*e34JNw0hZ;5qm+cITm@ubZ6najh%wRz5+
zWD4hxc`dr6Seq+u?!B{q%(b=6SFV*w{mqG1PiDB*bJBjBablufMdi*#L0f0fQTOv$
zuzKUfeSOb_HW}43Feos1x;TdLy}q}gM*PTn$#M--BT?V!ZEf4wvbVoJ(s}st1hxmE
z;ju>-I=8Fs+4uin^`yy@cfMHEy{x*M&wHL#{vyT~vOI#_EiCEU7p6^_q07*i$p7Gq
zM8m#$`;N39yRC9UN<g~1E}@}smQ?fO=UIv#a_c7@^WE_>Yr$fvq<TF$$>0?&>>O)@
zJXd?)=rLvRzp~@etA~!;cePbc{Cw=m#IBavH8=e>?U<Xq=P<*vqpj)ETA|ke{>gc$
z#IYSWovgv2xkghaRAC0wqsK?5OrKpRQS$xcL3^!Jy9_=A*oVArZu!WzVE1b4&x@Z~
zA3orhrplMeAa(fc+1}fEyL;{b*1z<>yjQe+$=1zNe{HL}w1iFT!=v?r^9t4;5aNGu
z;DA6@>G3Jwx_qZEyFG<nqo~kv(v*}f0xEibHRmcB*k3N5u>HiNvV*_X<9YR*`r@6V
znQ!IkY6@y*czXwycBijljEKG4r(!wt+M`FEtuCC|3v1MiJ=8lY{64LJdHan?!n%z5
z(_#Dx{`LH-y{f@tOl+rl95yKOZ+Le9fjH}<7EWi&O)}|<9g`zZ_82iRHZ?bE&dXVU
zJhIDat%9kMsK5F7&gPHT9j?}O?`|qFH@|%UX681bfTdaPI^R?j4ji7Q8|~t@<?Yl1
z%c2g=?N)psyr*Bna-xof>_6GB6&hE#E-kurq5k`vMVr_4Jqr6TnaRM$S}7>-ptCwf
zCTeL>l49T&qZe5$y_0g@J#ydXcRy`8WAM*<=DmBjgog@FnUnK%mwJ}JfqDX;Vx8hM
z_1hj!O-GEFFWj;@@G16?=_Q8AFFl?d=~R9^fh{3A`gY5o{g03LZ%#ii7gzC+H7JM2
z|4f<BwuDLbDxCg1uEs}hnYM1rl!hA-F?W2!8~jp#l+QRB!ZiC5i?ulK0p&k4Rc)B=
z_Fnj~c!GSDRBM#uHXZ3)PtLl)z$vS$(w8uDG%a7DAJFBtQpI_ep<U~Nqp>U4^zM7I
zNoOqUh^m{h@9ex(AIXMWlZ0xXojIs{pepeD$}|6^(@xnmJguKEWy&yD&Ov>%X!{zb
zy8nN_@BIC4H*eq3<HtAG{{FUk&*GVm^Q`*2C;2>aS6d^fSCZ^f-<z1pS`az2@5hgo
zrb0%GjV%MKn+`5?jEP+{c^Rm^GOJ!XuT_0A>xGMoCNs>Z@te*L_{b}J#jsy`!5`iU
zaUAm&&!6kGG$HhrmWfxr>c5YkC4YAJ&ye_CR&E)6<aqbRUFQ!v|5Vmq`f`fNv<sK-
zH*ep)-9Rx>_sPD7-<A7S+IL$Xn*Z~p<s$Bg$eYJp#XWiZGIetPW^^>YViG$g?w6LG
z1}Y}P()P73R?*~q$}S(VE#q|Ii}ymGmhetc^IaSk-n}il`$+n;jz!i?ps}bm5gVJ{
z-rin(uk!iL(%hv%C->F<&dA7ku;=r+$Fs869Xxy1X!0}r|3CTJ`Q@HmSsAPoyKBm6
z{rxp}cDOB0ysmdxGx+p$eRVUlvQ4+kIb<#|#B5IE&CGoK`G$*<;KGFqPox;d<X%{A
zB_6Os#HQxu;bZDY);FHNcDQT*tXS{*?1gL(Zhl}m#&Yz*>zCevwSu1)KZ`D1r>W~u
zUOs&y+h<G5&G#8>4$ZghpZ}=Kddk~50UuWcX#c2R{a=38`fm@6+}lE4_3z&8%*J^}
zNM7D!t(8Ri(n$&X6Am#S0>umKM(!5QPp1>#=U%vb#A*KjNBSz49cBNy_`N@No=H?R
zw?5}i#*WbF?7)d<MGtUoZ91-3f9B5-PXYP-$cNKH<qmv`ZTdF<#E0^`m(NbFocQ@f
z@bf~?Q>xc;zRy{{f4}_FAkXsh?XlNwD?TV>Ut8m-H(gj-`t-H6(UE&94CU+p7~Z>g
zPwjl|kB9A*ACHQkJb6-4O|4BgdRxKW((51JNt`s;S|4@x+1c5gTwI6#_GsMLmU}y`
zm+{4f@b4Qo7>Mb|*}U7DaZ%~fqepX&%@@2?eQRaTN|V?|@r@j8evZNWZhqYomcihc
z%6P)y=B76nr^SUSczP|`y|Qy(+2Koq&%G2org@#Z;m-G+;~wAFgN2IvzSG;Ha&=!`
zDlzd=wf%QVQu-fjy<+$pm)HLO#m37^c6Da5ysHzaHJnoK#Sjz}arpa;dV^WK9Igs&
z^_!)ZURw5Nzv5p3)~l>3r<a8V8(LX4?AzxkCAG`v9CuIm<B(`++qGgI@l)S7{aEem
zce3xKTKLrLvte_66!~pFFoefdsvhr?eSF#9{^^N{$~C{=Zhzck;avab&d$l=@ih~-
z->;i3U;k$!Xe5i7oo_?(alU&spU-lB{{H5sv$ONz9oJ`>X7jAEF)s9AzR>wq;|kZL
z!;{^eW7-6Ea)?`T?`pDWVtWu#lwxV7nzXyJ`f<9G(4&}>%r<9=Q#NtNJ1u-wyzsNT
z!<iF1oYpF+DzWO9>zjC~uGOnAPTRsLA+Nt|$)fIt84@O{s%_kzLf1H24Gsj!J!ao_
z>GYd_dL<=a7GC@!Af0WoB|r1~d}GaAoukJOw`&w$N!gwu6do>ERJq`$jYBv;KU0cP
z$+JBTcY7}s`Mmg_&9s~`!(K{S`sR*8W&QnsHu*k({_I&$NXU`e?|03MbW~Ma>qWK0
zX5=U^Zm9mA$HdIM^WU%6?tQTp4_jl(Zl<R79>3Y)+}1ERqTgw)g0|Y}KSx?j3x04$
z<T%}pTfhB<+k)%d50`AdsBLDgHhX`~Px0C3Wck?7o}3w>pq#-NrEg?AIb(U7)4gZ=
zEfi%m?pr#(_gQH5_wU8m7pF}Lm@C&()AqHVLC(8o&x4y&b-dkzV|<R?;rUnh;(fZ$
zE-5}+roXW*yVDgOEA@R6Iz40WTzM_6TO9n~kDfmLVd?!#?E8%+^%Sh6dBmG^VzX}D
zn4+S#NK;cW>0{F4$*0P=<|UM0{(Ek7(x!@+54^YKTt6uh6&=0v%O!74Ztmp6ZM@3I
z%ir8^^so2tzxY{6NhxBh*NIqteSP*B6V%M=|J7{%$~brKTo*UDM-L6-wkp}#&C}oi
zr|8h1<l}vY1_lll6&6K1WyGi7d}>@Q)v&oGCRC3*h5L;ElvuWEvxaRVDsB2--d?@>
z;%gOCQW8%ee{lT$lNTn;TcJ@Oy)8%7a+A!b)t@iE{@USEf9$q{<e?C|fS4GCcK++P
zlDqj%CvG#CFU_gK_N6&sqx3p^gFL@^R{gD?T1&26Yw~c(oNUb<b|!`yG=?>i!)DQw
zj4581!tYrH`rI*Ra=OIQpYdp`&SUeObW!gL7XClW(jN!+tlW3^?%A_n%1dWXtutyl
z%D<q@L4(Ec{{=CV`a7H_M2@~c^yh5a^;13PmMmJ@^le@l)1LIS#49C>FTae~S)`hn
znE2-2-s+fj_oVapG`cM|ta{hP%I(H;VA(P?2Bvc>LcV|hzI@}xi%;albfb>6%h#Q_
zxY#{%OU9NL?kYmPYpka|ObXc>=N}Uzb9-Cv<4fN9rl0laT7ri8nw;vFK6uy76Ykf4
z_^R`Ve^d7Gch}_>bS>K<;Ta^PWbAMK^r_X8PY!Fg9M5r*Q#u~{#H+H{k~2~GXq2y_
zr_Yj=2R8Ja$vMxMvwWJ(zmt3Cocq1zr`w5o?$a{n`unZsTkG!;e*03!AUH_Tm~o=V
zhj;V1CM*hlR`_p@$}hHGD{@x4$kiJiJJ1==oGS19XsgSn1`V-K%+Zmj^q1v-4(`wt
zd?EN!om*S;_@w3M9^Xs-?pIbVCMd7}tX=-h_B3ukPsh>+4IepUzdCiFF`Yjn_Vo43
z(~oR$`LybD#I!AEX1%pyymk9_<kl=vq0W@1kL*tC<}T&o<74tEVCisCYHMrrvEqDJ
zzx%zN-LDtQ)AZxdotmos@ynMb8#V}Rjq-Im^rBYP(sJgjS6NC*N)l31k8W&CzEl7I
z@1G~?_6zsynKNO+%FDZKW}nfke`e|Re5Ie)Y_F3&=S=J+6)I&#-WyouWGd|lV66Gp
z(~>hYw`t8Yn+B~=YiH-S->m0L_&&>g{=w;Zgqyv->wfbS>EmZ#zI-qF^Iygkucn}&
z6|1u5Uu09@IJWniu1s%G=jv|lnHOgY@3%ksy2ao@!v(%POaD)@|Gnjxb@QZYIh|@t
z<X^D%VZ6bmrlPJ55!?orH@C0{{IolvC#&9?(v>sQnEyi9yIrsKKyCMFI*~~myvpC-
z+gtPLq`F&teLKIr+)QaPF*c5ecQ%%kl?h2nWf?g=dHM3>^!U1y()oKFi;9d^u3VXO
zdt2{R?Qo^ZC*7V^R#z)e^(rhaJ$m=<+&6D>{{8#D|MI<i=PoXGSO0zgp@D^M!{syE
z@7JCFtiQ)&_qC=hQ{^Y&&xNIByccY5HP5-}^<s~xiK~D~`JoN<#}0)Bq_1X3nek>u
zj))fPYq2$(U)dBUDec;1)SUeA;l3R^cLoGsHcU2s-*eINZ|3{^FJHY}$f)tR!0E^L
zinoP_m=AG&<6gF4hs5_277iSX&!s$i#I*8d^MXxAU!0u}F}HXf^xsr(WaTNN-?1e8
zP1};!6F1G^*z}`u|Hdite)pf%FYoB$lI0d}la{$WZR*VwhOn(+h889sF&TGKwx<hn
za!!+MIH>95?fmz`gohb!AFC&PjThUWA67CgSm2i1we|7-etvw?=6NbQIz8<2H3fHm
z7@xOsUftRC_Gq{G=8~5|3`>F>4{zGBW5&_sPuAXEUT(*H9zJ_^Y**>)i0ytm`s*{c
zM(z9gOnP4RJIl$>fBxX8TvS^-t@QFN&NCYP4-Pi7|9t6RZ?!t=AS)}YVR@WZ-n(tv
zgHDG&jhf!@_7NZFb*ZmRQCe)-r)C?7-iYGV>FZt`zWCvkb02)2HCSfWCO!y!fB)r$
zwpZLA_)I1K$xh?Hq%pPRx2uq}bU~QY@8HgudO45EZg!>c@LN~2ic&1wmbL_4<KCID
zJn~$y%(MQ@m$)-tnXlfwmBFR-+o%5wNy*Haxo;OPKK!NkhPe_`xWE6c&{dtyZ$mH4
zv3KOYEaJz%;B8Fx+pRe_HZ(q;Uq7#1zOKS)<FSW_+to|{OZ~3;`}Ml}vw8LZetImu
zRG4jIYFb$T-~eOZo<fsd3omBu_<pat@^P<u&%4#DS9kAzw~M>JzTPbNmPyf{7Z(=`
zZ{d!wd@8zU&z^`)DV@Flx%-ay7%}|*_3Os2Qti*r&OZKhT0i~$y}d8K8e5l`=ijq2
z%iG5+Z-1LxQ$(xv>%-|&zAmUa|KLJ_#08mWvrgTXj^4@;YinEovA@qul5Jk@)B{qd
z0zUBTJ^FaD`RIGcQ@+B_#6rY-mhfjx@iJLgd~Q{ueJIcKa?nV})M--hU(VXYr}h1i
z=0in?Q%OpZ2g?7vkG%Ks%A)Jep;JHJU$bqCNMTdy&#eVzhxaqwyO-C}{yS>QZt0vg
z0!u2|FR)!a{ONUGn2*>}-}<E`^In<QSE?1R;`Mu(QyqEoFu(no^>tsh^Y;HOTRhk7
z%)?i&PHjGKcY0gyZSZ*GQ~mmruHvySE-oyy&HKf^l$4Zg$h~d0?^jmM@5}1*Dw^j1
z`?CB_)$6rOmMjSf3OXbnUt_q==trw~oPw3rEYs|3A09OG7ybMB{PUmB=Qr1<o)$ZF
zn78^ux{~oJhM2uorlFysd;WYn&BDgEDe*AdzhBpjo%dW7seEPgdj5fAy~a3QlV0-`
zzpSiYtXb`x)X1?VAh6;a&w-W;EPlLmoYn?L*RI=XbKqte$ENx2Cm+rWe1G3z{esH$
zBMfIc&Lu2Z-rhG$YE|`-^smKpwc2=pKde7r7x%>GR@JQ)m#_BDe<9CXylLT=#S@)Z
z{}BHFu(CwrgWTDGSFfxDJ6&8{B>3Lmp2a+4^(oucat;DL)!kN2D(Z_(Qy8>(?RjR#
zoOXBGqEeM)`qSsRsN|o}q}!)?k~YpzpI=iH^Smd0US-?#xT?-Yi<D*`Ub+2Vl{Pz{
zjDne2ec6)i<J<4oc?SesX!#zuyX@_b;-x{FrKP1U?d_XWPmA@**?N7Fw0wWw?zhhW
zzxV(9dU$Y{nwrKG9AuTTENWqwt2nUiua%au9(#b=<ih83%Zr}REjKbTF;Nu!60<me
zLI0z+q)SU*UYn~?Bx)n?`rhHji=)wtLmuf*ee~{i_NV$U@7~qTnzifvs^uOkLK79w
zIxGwl5Kf6&^vuUcvY}|_jQ9K3Z$B<3+f=k~!L;`~`wSPY5Z&Dxv)y<}{g*1+)~&56
z9>y1@O?jX{HE6**MPuVPI`41&J93ou(v>T{>vi~YGd1({@|JjC4qPGX(se%L=d@j%
zUH9ZBvT&x#Mcz60{7-#PX-&m9b9>g1kQY5|-*!t&OTKukdZA4$oNH^7{k;#zPv&3X
z()oHz`U^wWlm*)DJG9r<-7m?sYBg=0BVWJo>T@fd@BXo0oOQ%LUkUd2wXh32ax)B6
znSOeDy0?#=jZLcN{qFbss$K3Kl_=UdXa4^`&nMqm`1tVzxdXSNF7L{zpI@g{vZ<i3
zaOMKml68S0@hvypeOwY+zN#<3!*WXYK!!wYw(Adbn>*t9?>GPEnJ7BhRCVfs&8jRm
z9`?U0W{BE!t0&h<yXGIf6Rmb;ea_01go1`6mYvF1@26XDFJATGW1+gvnf8ANF8Ud`
zeP)=P*YNAV!}As81(yB`A4zLjRMc<VX0vq0Y6iY3rv)Q#W^MKhcdz!h)_l0_EB`i8
zZ|fftSC~THHMDGfkhUv*jUrFkl)^_TZI33fJ(y=(UGZXJyPC}P*I&WSf{*>_-!m^y
z)Lfyd;GDJS|9VZO=^Sq#X6=);yz*)RtHR+MSqxqN&l@G33>ebgIetk0V~;;{BBlQF
zi-U2!3T1OP)gAiNG>hrdqDuvWJ9}Q(&wG2}Ux<*ny4!Oxvm^$ov&>(3T5eo@+~v53
z<4MuKGt2Mz+JDPUvzMLmD@Oe?ql)jWw$-O^zP*^2$zh?P%6fLDYqMKXqHdy-f2O)$
zngL%XgI?sOmbbUJ_Zu^@v$5USkjVW1$8r0L`Y#vVmlu}z9WD4bEw@80#34$Hv3MJ|
zL)*!&jlNw6OE@ehJbRY6Yu7LJ-Fq{ab_&ZpWL@`A)TO8M^VAxKOWX&`lRkZ#DSF^v
zVW){n$yqLb1&(92we<qIQ>VUQXK(c?O1?jT=XQ>HmkgH_3NJkK_;ln2xpQmS7O+<C
zPcPc0-OygY(Ih{7&IE_@VBx=qS2~?-y>MB_Bk`s~n@MxB>G8Chj|+v>A1q*d@aN~}
zpPx?aS3aLx4hr@cFJC6Uy|opz*0T2ZH(!reHq$lNXl}X7%yDRP!AbTeH<@YO4&fnl
zVtEfF1}O(;zRg;?@NA8G!^V!sk6yffv0(Sk%0n~y`>l)XpGAa)zF6@>@=@@+M^1I7
zQ9lgNcpiQjFA;xmWuVr}ul-6YN7(J{zpuRaDN<3-&&PGMc3xcEmeA0NQZv1rtC@A@
z>awZDGv<a~s7ku?aP<u@yZ=l2<j<d5wwxoFKX=-{cjsLehD{Ky{l<IXp}+=9>oZpm
zH#gk4anYdQqxFOm+a2{crtK1v*Wy?ez9r;F$v$EAz7}Vx28Nk4XUbTWbbuzEe*CBa
zHQe}Qtx}9$evVnPAk9e5LBYiNLR)ZcV_k;F1*Xj>80O3q*sy!G^~#AW!`d5T@7(2_
za{A)5DH1aCUnV|K{xj3@SHz+7$N0CbUf{{td0o=Re__xB<<pET$_whRn&uoUXOKL7
z!z&>+Qc^BY?$Gz+6T~lE4L0EGx+hm|!Jw)AL*6dYxcN+sU_@|j!&X(*ZPE>wA29ZG
zeR5xaJvcspABRE466KD%poj4STo*4b$vkJ{puU-@-IRebC^-1%uh;7f3kx4!beC7P
z{{1G?_bkh++pjK`zMdg%xN&xSedw9JoL%=8F5V?Iakcipz`!*Bnd<}$d=?3)Xr63g
z)R?!iRblOvf{y!}+O8Ko?1@?P=)1x@t%d*JOPZ9LT)cA8WtK_rxm!_Rnwzhb{5Uh~
zkG;fICJ}X&8RwZ<W>jzfP+!Jod8e6QQRdP1;GK6h7cWn5Xlv7JKDM_mgCjO_=2f=(
z1n+e2ue+*Vi*mea@KE7!iVop0%3-)x$NtMvQ8r0viTCBXl?{GrtbEGMpZEX&y}#zi
z!o;1d<>lpa^?wTOe!67bnmcvs(Q9j?&p-PnGwIMQr)O?wj@~Vu^l;ad*$LHVQPWGE
zly<P{DzGpYRDC+KDS4A+L`rRH+Jw$~3yiNaThx2V%WrHvYI8(}=T1lW{npR(jVkiy
zS@mBz5n^-KCR0bxZPE;ny42q~#tf{=jzw=X_%gQX%yvHI+~z+)PuN8Gb-%-rjM<uk
zO6wkqZky;V6fSi3%p}H@YjTuLt`ubKk6nB0=v~?S9IvOah-k5D3TjsDtiG8&JIwIT
z!St6wm-*M!Pg<g~YX2{;u4w=72j|6f&*sTwn?L_gO;EN);Uf-<9!8C+UMJ6-F|il)
z*x<Of&dg{h(*(l~VTVa)0#2%nRWi<+wM$a!lCWT6ly<?Y6FujiwCcxg_+{f6BozAl
zyR=MqxA5nK>}pcStu^L<E{-Wom-P3Mxgx@;yZ*^)-g(t&KkCCLG+Zn^Yr6UQcTv%&
z=Pyi<3(Vk&YW=`4Q+D#%`F8&&KNNP+YqCrGxcf1WLxX})#M$ne6IJgN`Q@9ISN$$K
zoWi=H_u>6Rvkpz<GrHWkv{k|J<Vlgd+gz$&3+~SI+@J4O!d8FheaNB$qtAsB%msgc
zeO(i8AGqvLXW^$Sl{!=O>$jXw`fMif;pS(LNqNTBrMpTWU0V7wWLwCki?<v1Pk*|0
zj*6$}lfO^(*^Z|r**_58bH4E2W4TWShF^m9s={CVeDf;v!=F8`Y^JH}v$HS<Oq%0!
zRQ<B}t@&IoN*#UQmY=Q;;Zlp8)we6OcU^S*jpGNtTRc^}u~Tf?eg%n^<P#~v^`SLq
z-S3<_`(~a*QF(xt)~%jrWm(={I;VcyPX6=iPo^2eQ5kEqjVoUJsCasIxO#n<ba>7j
z&;9wkOk}qnJM#T_=VZwy=jRMohQ4v7ayN~vpSqsg%epb$bm7N^Y0Lf6|H(J(pKiZV
zabwu_6fQ46x9G68x{QoN5iv0ep`p)KbII1XM%6tCe)o*+o;riFqJi<-b;qh0wyLVK
zsHz4=X5I;yvGT|<wo6O+7w%ovweVkEjZKXQm%q_Gc8QG~cWM^=(r!K+{>gk-Mv^?g
z|HE}}yH_#^L~A#w$2ORG>WDUf>+VU3`^K<*$@N=LYyaB(_2BSU*l%@T@3m#2QLIG|
z<Bvn!_4)yEad}rQt>*R}m#@F`=SZZ-^Ob(5W}SMYe(-^8&#qImIqE+rUO08iY)Q~*
z+x%e1wkuVRVf#;b#N4@?8SeY$y_JmCmL;nSc3oWfD0bb$qBxalPutY5*6{wls}P-7
zuw(6V-mPx7lMbxc)peEES-L)d!iyI-ug1EoaW8Ot-POLo-hLOC<343;wcA_frM${5
z_+#4a{O(7A@$SG)-O7I|wYKGyv#j6y*Xh7=How4_cpGINhh4Kfd}S6@UZ}fwYE8y%
zu8VUl3RPr|G2~=rC4GE!bkEmo(a+SG+xcXZ9v*6a@_hbm|HPkHe;#Q)BKRP8{_L*~
z`TCXd<&T#e&QUg>wrW+qSyIxn>kMal&Z)%b{!N#kG9_h$z>!(24!vB$&YNFo8JVLt
zx%Zg5*gl@m`QlY}(hB>n=1=(`vghtzNhyg1u}hsE3winYFsxfQ*?UsCNm4R%;L2MQ
zRn!;T{=GSS4GY`D|Lbzpzhv?9{T4o`TXRgY?(|8?3)(kAE>6>xJ0M)D&QbrBU-eA=
zuPV3W$Jhd*Z+q7Ncj^CU(RFXpQsbs)pVW5mE#G$L40DUHx-mn$A;bL2XOi#sevdQD
zzjx+PEBDXa_y4(-mVUK3`gPhgv3s@OW5d?RomHJ4b7+xkcg6R+<-TjIssmSueB=Jl
zv}==*)Yilfw%rTAMNcjcT~(HpyxiO;qdwbP?Q)Po-(2<^{^susOea1m;M{L+w=tYK
zb-u$bS-0g+R=QtizqNW*!RL<)-Cmo$KD1w<f?@TlTgO8iXHOOS)Gwyh)ZJr0q0Ml9
zY0U}0yyac%-|o%bopgrT;=*ljcVFHl?b`=#u4Tv-@=%HU@oQIb@a4p+M;otSsERR2
z`g5DPK6>d2Xats&mOg#CeEzd1CnqmivgE_+_`h8<W=QPWv!|oC_vrca{TD6-nC0K=
zS-o1jonJof_qVq{e*3Ri&)T$Q>(;=)xN`>@N^?&fD=XN*eruAD3a96UU6Ne!hL+n`
ztvaj7bKvpT<C2$VSN^hZp1F$EBIi$~@DZthmiw;O-<~<ALU@s03&YHdnygnB+b-Ff
zn(84WoF2;mVB?WvYzu<6a^Jgud48>130tafYRUJRFFww$6PNkjesb&Mh=ZnkPF1gQ
z?S09<{N<vJ8)r8*DmG_I@7iSaXYrzf?;kg2o!xkU{!0}zvxZe#!u+|V{~PaxO^DA7
zVLBzYDS4A-rjB9#-@k>AjvNG)jWdoMak*FX**7XG>c_j??{Dm@weGk5CIK2VJgvXq
zW${JO81*!rNTa*aTe*LKdz*attoef6je0f<1NzlI+-`oT6>#Z&%cc5*nupsa#PMg9
zvTxjYdA7Qkv`qKz)z(XU+kXF+N><Ba{C4rEbxf~x+?^Bq3y#+JynDPcoaOORmSo`{
zr68{hE!(@RdewxJOlmC+s&+z3M<>dxx6S)=WXI|SyCtRS40hIOnHPxuKW-h<+EstM
z_;uOBMNaKLVh!D=kF>W<yuWuUXpM-Zajocq!zWUlD(-6>k88Z*>k;(q=2ZrsPrOcA
z6RoV9EM{J`n8Rq%v%7w`wf8igM9>P`^82-Sicags)O<YpBjV?hS1;~VJnogTTcu!f
zr{;Taq95;^MJx85Sf}{lp;iD>l491&ma>S$CT3-f2I=R%WH9upf>zRc?V0(E@y(){
z<~t<xkK8%ozT;8iua;lR7cMh>ye={KlKqYICwEO=EO+2i&=F3~%W-$>Z9`pLe_p<B
z-l5@Rc8=pj&pDI7e+vtnuk<zvCbs>&bK>frL%U;~4d>rTzFl@WhtVTw($#FMY3vs|
z7;jwXJH@Z?)=$OLvm_+k_`>Dn?cdAV8t0xVk-5fDk~AmT^!Nm?B_1^@WzoUGK}{(?
z+$NMwzi6<*>uR5mSc2!~37W^JdDTBy@FeBd>eVmb&y(0yXu_W$e7th1sz>A*E4u@{
zhpXxyTYS?xvzs@jr<$`{x{LEGzv>Nt0i$bErz-k+ELh}Zu3gL!8|&(^^xxw(XO_d(
z5@f_Uz0AyfIK|K4lkpPCXSNoZ<qjYDUYN(r&O61s=DBcL5&Qi_my9YY1NC}F<&BpZ
zLb9)X`SyL1$?>Yg7w_?i|BzVnBG>VfyG(!ketWyb#22Sdz4><UrXgre*qd$hgw@lf
z+f5nn*L?OB(~s*3(NeXsskxK=_SV+Rd-rC#E)2V2`k&vemw`d(nnSv*$v=z4c@zFW
zmoQS?7V@a_$M46|a((Mcl3sw8QSGbWH~HQ@#_HUQX;a=jGSy3A{Jv?{bb-iE!EfI)
zJ>{ExRNla_F+Mu1tv*M_)Kqq}5erY#@)f)Oi7*-(KK{gT*3O|rSV70zfJwJfe%j`l
z>wh-x|7a*J`QS>*cDqcUN`_oR22m~6mzPRnVwc6UL~DF7{B)u0jr@eN=O^Nia&l(8
zt<PYvvTb;_a_w4GRn=DcI)k}xhLZn2_SavylCq!ceKBYIOBSPP=k0#?^h%p=DthYm
zZpUN3J$v^a?{#-~_rH8jra2~bUF_lgwQt{+n42s2^^5cE*l~DI^ur&o4bl(p*clpn
zIiAtRr%$InzV3(j>hsdmnmEr&$RGOj{kww7k@i#dr_7$6n>)`ezWGb>g!qZ)?RU;A
z_k2)v+F$P{gVSY2jiXPtG|g(7$jA5VpyMqq?U$eUj-Nl@ykNo0m#?j^@<?-ST>hCs
zSxisG*lO~jS)jd4O2K+>zgR22&rjohop@-*`MZBku-`dhA93XC8wHlvpWnQ3b#3ii
zy}r-fBF&q_BD{WT_VquHPbQeK+==1HojSon>z|INhr~;^Wd5QQOPTeye)k>Z<?_;k
zjL!xB`u#glYifyf#}1!qjg5?;vI;b;ed+RLPVU)uo{MI7IZHLL^T{N<yR-An{r&g9
zwEmP)4WD|t^yc-Oxwda#dO4V{H#Gl$#rMO%qZ|HI7Rc`1!C5b4(D#sWj<{j}xqE)A
zOs~4INB#>?@boj&W;K>&OR%kclVTj#v2%J2(}bw)2R4Q$?yFQ*jh}n|uJ~PEhuu-V
ztCy>9eLHWn(I4wG1uG1yeFOt)GHj~$&g+`S^~jl5+Jiym9}Axy!&-F(i>r&ie^%?@
zee>L){)xO!lBEBp8SOgtpP$^4OqM$^Z<^RIYirI4lIz9HTb$NDP`_!v@%lHlRv$43
zUtjj-=3gIwO;!KLdGht~t&Sq<DmP47WCSG~JK{NxXZ2h5IM%HDa7ueUXk_ow?c3IO
zqi0^UNa3*1(&{>Jz+w5v^oD(nc70dnHfM80lt;0p$Siy*Ai*uV`?zdbJqzcI#F*Ha
zlO5+aSn(vU60$HeyRc==5fK9q`Syyg`Xa&1J7?VXZMpa3vc|%l43n<UoNKj>DIz+m
zD@9Dafya0atHm}B(8!gVukn2L7teIJT(SPPD)hbPp;qpSp4%1<a_c|&PrKOl*Ct@v
zh5Pm{v9Ze!-e2Rk(nUtT|HRc@0rl(ligKtqXRP3tlUsM?THi$`nOE(T^AG<y`}moc
zknr0qhNcIsC2fss7jN7+u~*vs)2Gw=xAz>=-G0X@HB~jf=3}dDdD**%6XXuOUbnmN
z{@-`ySFT)9m>N~7Jm;y*dTYNK^%4vJJ*)l}b*e!01xt|m!OrW7g;#FB;841d94WB7
zp*|*5FWcyPM2%lSk<rojd(#VYB8;BoEPNzw_t<U^=d-*z1(wSXqZiB6^G?cVDZhO6
z=GWY>CErUY3#irHJG^uL{h1mfGk7_o8gf}w)q^db9W##cNV&FnUK#tJ*F`%%@ISVB
zG)>?n(>t~4>wn7XZ*J)RVai>}P`>Bvd>hYItF1rOe=c^{nHS-Z;{7ikwEb**-xZD1
zHVf06AKuULIrH*_%g?+IoUI=|A3H02+meN6Ij_T1CcQ1MH*KDF?OK@L-Y-Fi4jsC&
zA@T5ukFwTf7m^n_St}_ug{}_k{d4#Dadvrm`B$%BFE81@S+?DT!P?5Iqq|%BB(u%r
z7cVmMc0Qe!d87X3m&vP7&7H(FVZqK~b-pEcc<%qP&j@#R;CT?Cm>{5cK>k_O^{&%X
zM0|2`7~*R~bNkoMbUC|S=8@(s%acWQ-e%>q#LCT%USOD0!F+AjborCP&nN2n9(Pr-
z_`h}OQV${Fl{)#!H#gm!9j#qa=3mX=?ak`wJ+WiW44pFZcV_z!)X$Om(B1SYc0$SC
ztMA{pscZkR{k(JHUz<~c|IP%}dGdYtS*e(DDtWzZ^v`@nuB}ZxnQVD_eZ{XO&N1&P
zxWQrlZ`OwoRcw=5Sgf+LC11Qec=op4|L5FE;vc@eTmE*_wH){5mp2wY^#X;`-s<l=
z?))>qSHaxtmi*-oE4NsWF+=^_8|=q_iuOPJ@$s>ViOGcv7Y=j^tE=_s$L;xX$Bf}^
z1Ot;3U&0?#wvxwtniUguMgGahe6ZiL<%@yEigFI#1Bpc`mVdsx|IfW@*;r)x_wL;i
zbF)Xr>F0KAT=|V5tYAX^58JaMg^c}$!t?#^F|7FE^J9&Y*zCEpR-aPUw#t6;zW&xE
zp-Fi=8do*H&AIc!qHXWq&c1KUm!~(>%@<&>%F6oC-=}7+Hv4|<FYD7{p1Yknm~SUA
z@ENz4<UMB4`gb<m=HT`}jjDfoKJVb?|C1AUUE=U2-?j@HQ;)=#P7Qr+8N_(P;BnpN
zx1j-lMPvT`YN?cCWc<<6wrKSV1(mCIa%W`fBl%iQTX}eREv5v%$=I@e`{t~xS}H;(
zSswEzoS$cVdCTTv>GnUz?iHQZeZHnKy)PzI&p+<(lGy7q=a`K>p4A^z&rUo!IV5ze
zWe?i}gJR`pm#*D)tBtl5Y!nom`}onbHVZqs-k{7Q3|sQ~66|e7KI-><62G<bVNKn!
zvo&e<=j;6+o)!yVp>>68otOOHm)Txk9A19QR%xAI==A&Bv9o7eUu4v4Y2BWvqP9p^
z^Ps)eER#$rUs+$1a+BHqt7lZ7&g`$4sxZTjGbQGT8eibi>wjja|Cp8@d7w6>(Asf^
zhQ~&sV73KeD_uUlSRA%?d4T2`uk9AnM~<-tMXeJ3H)(%p{fXwUW-&)p{X87Pqq5AI
z4U`O+I{RBDm#TYCUv@k7?9CIg<#%0^la)bRhSVkM8LGd(dwNCl@g&cM3m59d?kdsR
zUg7s>0-M5t=={B|MMXx>=bFztzVK?+&7H;S;_)?xM%vof)0qD@|CL$2F`v<+K3)B;
zuP@6n>76fK=JEdvtPl9a7#hkgtM!Nb!LvtdB26nqVrJGYJ^Gxty>Y2{tjW6_K4Koh
z!REHM%oWxC@16&`>s9VKWq40<O68p6{+^H3KHs%jvv4n07T-b9+q$#ntv>bCJp3<P
z!@_@cx3siB_H{1a`Ex^{bK*9I>Fhy)3!RIi*fi3Pa@pLq@$B_+T^LrsLF=kd$4PCE
z6&!jsta?B8#(onyZIl%0CcCrdeEd&)qs|mY%R8=I*@fvvbNg4Vx;4YzKIKs1-v<i2
zJ{7H2O%Taq-5;I2@c0)U#mTH6j*5pGT;M()-}<^&oXz9S8dlK$5I^P%7O$_bS65eW
z@0B(e5)(Vt%x`Cr_h)AMyoFoqw_bhmvs+xhOsXNc!C9)|e(iTz&~&PP{+?62T$CPe
zy&m`Y#l^*-EpW5S%qQ-Cx2yZ_@9&S_y*sz7^mWCzo9WA+)b?GMbAO|(79^9o-E?be
z>JL}9S$S;pf5uPvZmyLzNhU~3#ad0e^_CU$g$UIR^XFSTI^J7x^{t9Jd*s&sdPTOC
zPpePeIL>)*d3)HU9j&)5eI$aXn8g1uQn{-jp`MoUE@Rooy%T><{LFY^>h#Bw5+2Fz
z)&~#X`|)emOGBH(o!#6^Hf`!%>glPRbiqJNBkvjm%ZWcL9|+q2*PMJeY>nz9nQNc?
z!#)cgubi&D=S1E+)z+;lg`$OPj!3_@{=Xum{%uU@)g$e@x2@8O*}F%r;(+hPI~RS5
z-8VanHXNA2XLm|g!BebdcdtR})B{?qv(Md6xn7zsd_AsO_w+Q~#ap*dZI`c;=yWk!
z$MNLD!^4+%>@F5>H(}WS^O>}mZj?*auOsTKZs+fx`+Qz?o>W=tjO_J$r^W6rEBt)c
z{POkd$BWO`+q!#ubFbf%w6A`}Rv%Z!j*}nW8)%vzzP^9Kem(x3cYYi#-F0GGYV@=d
z_H7HEq?{^yXJTPCCphIC!xdu}Vf7WythIhl;@WqB+5XYao~wI0=7{bvXuT`c_Uqw|
z?1Hy?-OIGEa6NN9BQ3aAR*%U*RBetg$KH9jcT{Bx9kq6|u6|N~qUgt}AKItIIwN@M
zCI<Z4=sL;z+M`Z;%R9b&<%<{2dA#R%eMMvc4F?s=BgK-2F%BZ#ACBCAQ+3QPx;H3u
z@^^jTS<eb~<`q>cT)is$;`4p?DTVzfcRp%ixe_1wBQn~fPpAF)H_LOjC!?Y?UC%G@
zeIB(s>cfY_{Fg6XI`nq?eZTsI1cmDor);-3G_&)6I>;`6;nF3h1M>equpc^fXvfE6
z(mQ`V>duY&9CKu2-O1$_UzV`2NbFPGxqJ8JYtJP9Mzy!K-Pl`g4qD(=|L^mB#)87a
zhi|vvpC`m@u-|I_8j0Uh36G-=NFKh+{w!Z<@f+o;C#T>3`uFX?DwltkX9%^*UaRl1
zo-Ai_WwN_zdtmVlslEqI(nfkJ)1K-)*K{%r@U;z{QpfWzh$BAZ;umA?4wL1(9V{ko
zdmJJpE`H)*vzE&2<Kd0z$5TH4d44{6U%)f}g%AEOJHjC2E$}hs$oicf@t2#YdGQ6E
z6MyrN(PWCyv6@Ae|F<~q5a29)+_H?F{cA{geYu1QgYK`p^BbK~|BFrereJcV-Stz|
z7b(?6Q@*M_zZK0R)iSL~taM6Yz`ciBeu=kjzdkpaAtT;>)aK`t$w!VI>yxQ|HZ#4W
zt83AU6&<Jb_sj6}zYb2SsjYR7I(%-vef^Ui{VP4DP3E*%!f26y&t_ZBO;E$FXlKox
z8`suGd)9ky4Aee*PDDh+z`)?ZGT+&5eX-?tOZR-gSN)>I>PXV>SF4_eKmUB8tNqQc
zW$V`Pe4MFtq0M9e^r!!S{(rN#vPQYQ_W%D&xi>eJ{@TWO|M<H1cT+r>c6*vBnzIP?
zwQX_m^7`>@x)Z1GZ*6{#3uYIBnBr%d&EZs047YR=GRxe&v;M@%cegg}nU){f{@!^~
zYV<Z8@6UgeYdo%b%-Wcya?|?!@x%S>J<opRl$^=Fcl`C;K1JtmOF8+c${yO1FZKEK
z=L?!iujj4^xPI+W_U1;8c13}AcT5i7Xjqvm>i6)qMfY|?cI{^u`Yj_K9=GAT$YOi1
zU95)d`lJ6&-MjYQ-oB*kXT4)k&xIwYFSeeRE}Pf4U8$jdkAqUf)Tt?45wYc}VsFb@
zu3cB0<aKdXerxi<#-mqVHJ+NZd`NSV;SO`SedO;U#uE$Og!3GQPw+hn-C@{hEOC6d
z!DDfY*4=_fw74#E$VvrvsBzeaYUIvs+@xW)%Q^Gkyq4m=;vK6ruT9gI{&A^ZG~Hm~
zF4n5TN5`~EeR-!HJ1)q@qA=-bmGV2*=3@*S1Lo8$@|pJOf8#BY`Me=oqVIOU-#6oJ
z`Q6fRujjU9ZzTF;z28+Gm^@>RNCRk6ec$J~?;kvyoqz29-@Eq@rWh^Uy<7Uc{ePQ#
zRj+mDSe0sB_GWRob(NvvV8V@i+rBO_HmEl^@QQtk0>_sfRTt7SlHbl@n8~$jQ6j5g
z*wu$UtC_@G<5?WyOO`ONjOaR?+J5ori$ho2*DbrF-lD+tA(2<^hhhKHOP(zM`5VQj
zy+4%IC~mi71BduDL)NGE9)dG;k7!sebXLCgAyZ^AYimY}LG(VOVzGpOHkJ#U)Sk;c
z|FAv0{(VVpRa;xao>y8o>UVd1-`l@;*QK1LtGrm37jp_Nl`>i?)NLkh!pl3s`$>jI
zuEX}t((14LRqQXOxyU?YZ`785Qgw66iG_~5b{$f0uITC|3I)G7_U9RMx9_+6JKio8
ztdaiDCOIX*sh{b^!WPDLec=gfb}}Vbh*oMe$z+{a&{8k*QFq?1Ik7vw->Sa+@qDsd
zg5dS=z3tD#_BW;YO*5LxRWz4x-bBG`R*j4cmM&toT{o{*lc7>CX48{AF<(DFKEJtE
zt-Igt(mutvY{?Q9(0JXtozG_RtjlX(YuS?Y@m&3}wg2a?SbFzu+2QB6Jq`VO{1ruR
zc~q>uxHFK!!B=r}{T5%N7qbrf`RF`;9{c|I)9HU?D&)5_88oP_ImpeVD4?*RFO}sX
zdt|BjA**SE2b97dIx=)~Byg(d-8(S9=pU<e1>fodWd?bs4~d+@9}=0QBbo)2o;a{t
zZVBM}A|Q9(`NCe7;Dd!4i8uCGzWR8HJFn*Z?(`4(`Ip4QGmrmKu&jTj<#{BT`+JwP
zUO)F*(Y4mM&4Lf`xy##q>@-=n&bY--y*);+?ex|ycUjlnJfoIlDs)k(f#Je0)(0E?
z9{l~zeCbWcyl0Dferh<&o=979eBRbaOOLOq_;*zL;o%?8ocku%T$p$!VcAQYm><H^
z40}y01deF22q^Kl1{`9rG?}0zUvC-UC@^L5w-)BS!^RcN|CuE}O=LEG65!0mdPL!Q
zN4G+&$WH-BCI<%1PZO9$xAXg5bANcpf@Sk!hV7Sb)V|)E9?Y=q<?R=~QyxA%skAAG
zf$7PX{^#@S<-EPUH{5=E;bn=2Ztu5BZWg8q8%2)Y=WaKvcSuW1+m<b+uCC6gkT|RU
z*SFjG{f7HQI9gx4vu>^a?~&W_Qn_Zww`&6b{+&HMWqq(?3u9vr^PxEk3JOVa;w^_y
z{5>i2&$hz$!eooyo!iu!Uf6NUt(I$ByIp2AlOf9{1(qbKqlcZCoPJudSUNHYz7}Xb
zxwZ4q#^Wt542ldKjE7bSwS=n*I4~%wFbGa)sE?Se^k#Zv#8jm{YK_)U+L{Xv-G1(V
zL*Ka~l!@gDM`g6Yr#<{fX7RWv{CXVs%ie5HupwXkWY&h%>fe9%@T3)M+Wr4|Uj6^}
z)P|UgR`1Mh+v<z%HSJV?v9_>jhC`i&eEh%J`pgV12NkrIFZ-}n{-1!Y?beDf7t24k
z+pj6!`9`Cjjh#Jl`|ZpB?nh{uK6tl#e<R;^>Am0Y^S^)gy`V+np!NHG%?sm${W}&u
zdRL@cwZBX@?(3!he#<7W(=(km{pgR^=l9F}b+YK0HDCAPo8_wny1t|cw<?~9Y+sQe
z>h#s9WhWy?QJUfz+2fmP<boPS^!NYSFW}KEaH?7037f(M_7nB*H(0p*YVL9tc*a^*
zC+?znB*a62VWVE>Pdg!LC4oB0j)YIgG?jE1uBj?qJGvs==TO~NHsgEeAIeufvaiTj
z+?_A?capWhn}y#TRGO4p{u;T}Enl4)cP5GR`#-~fA&W|*4a4p)th-?r?S7#$vTWJ)
zN<O_vZHDb9&YyQLE;fEzpZ)dg*A2JdzKjiEk(HGd;9#kEwQ~7~tLy7T89qGf)_2ko
zTWry|mnrn(Y6hkgOLk6ZU(p@0ocZ(wfvgk75@#6HS{mHh)|_5ca$U@+pZ!oV_k_7V
z^TOs8b{QC}w&;jB88^M)EMZ{O6j*fesTW7%R+*yz9!^R{xr&KL+!zH!-0SCt@Ax^L
z<NPlRzuon{`!#p!eRKW!?7p7L(xn0IPA7CVJ8!KE;d=1BJ1``KYvF`P_AzZcBR<K+
zBr?0)vYMiDUzQ;udYhyCmBlW;a*A_iF>!G%&|Z7sRF{CMY1E07m%q3B`TIMoO<uU9
z<=y@USuXBY0gf#bLPHdezji(M?CbUG_16ubNIH2M{{0%kGX0U)*~~A`=RC>UsVT^H
zG9b$9$RBgDDjNkAA(3~h*57MmcyRB}?IWAMh&?m=bYW#$29vG=L#BX$i_H^GhQ<<E
zrjzT~oeDWlL^2<7ob^1mJ<6=z?WD>%3;nj-fUYinmHH0B{vL-7dw3F~v**Z~G5nNL
z@T#9PwNpi8+Tn-s4s(_Mz26)Y#*#YceD%K{GA&Mgvdk3~D|URpZLjnvn=#2g$wbO{
zFUz9Ei<>8$etJZ?-^S_B_4>c!iW5CLCae3a*{DhI2(4bd`gXn8YlFbRNbj0o+~1Gb
zKHDW9<NoJIul(j+-#&x%eBXNg(yi~=@zs-m%-&yb=_@cVvFXRcE`@915wYH@*06+e
zT%4<PXz!zCwLa(j>wW%wJ1oDfM%Vs7d&}8pso9lpK6Q&VNmO)QRGk0gqI$>seP8ar
z{eS=e5#b}j;W3Up{M8&&U;W>-_s|lXKOYVsX}9~ba7+C6{QuuVAIblF$eZ-w<?>GT
ze);?N-bH^Ed}LjJ^vI`MMt>)_UgLaZ-_4QqDEFKADW>rFzdRp*Jia#LZL<D8k3X9h
zH(%Uo_wB;*j`#cj)NY%0Oiur=s^gwA{)^Ym{Y6A=Jzh_km_A>%uJq;7HG0XqJKQ|}
zc{x>t*;HHoyZ!&CMdADH^)5VpR+93+k8EDv8UOFuQrp<+>eUi5r9$=he;m}mRHXYq
zssS9(lUTzlCVe<=|4)#Ymv_hKbJib^>emS#@00buwM0p*d*bBDoByg$J~`<Y`;6GM
zEiZ58GhDoK{qn8rY0)mJOSuBBG8~mXaN+Wrb*iC7OLwl&U+F%5arZaFP94P)jGu2N
znu{Dg6PZxiH0R=(hP?3dDXs1G=@k;MZr$QO#$3Q%By~c`k}t2KqPn`y&u$gh>V&eH
zFX#JcFwXinXO7*()+3w0e|&S4>DbIxF@uAtm;UU0T5K?r%fS5k@l#%(UM$?T&+Zgk
z2X9J}<SXx2iIUq@?$2yj_kO^d(Dmfmvqh^{b2mCLWM^krJnl7LG|TBmLUxmLv1NU!
zR?YegxeSaA8#f-EtEq6d-t*UjRLQr$%1W$vPkz6nbJsGqdlv&6I(%#MI9t~&{+{me
zcsYY$?fW%P4;Zzjw=K3&*<SNNPlW$~?zUx(E3&gT*qF91xWE5z)b53{&t;y^n7iR8
zU%~^;pq>=LhX#zh@48#=JZ@}r#)Cm`t?ogy^!nt#j3%kS<kgqgt$00Qwzgwoq1>@!
zlj_q$Lqj7zR|tHlij4KkcGcd@&LKCC=P>ty+J>8{ZqA;}MJkqS=1uoxG4NuzR>$(8
zkIDGU;@p=BtA+dZeu|1RI3{E!DLvb|N=tO@Y|kjpUyY6G9v2TXY(CAi_!>v(yFUG;
z>6h92L>lVF{a7Z<VSCi-vd|%}&``|XeS7?CgAxPrhFNS2Hn2*ZS=aI7$rB?NB}Ol=
zq}<p&%E~8~|944{+`b?vyz|eTCzIVTd7XE5IDPI(zwZ3wDIBUo8rs^6k1=jyynJ6?
zZk`Xw#SYsy&;H7(;9|jZ{)2%o<Bo0H8dt7-D$A%bX`)!YitSC~en|z{pOUtX+$;fM
zp@GX9U*7Y%bn3z6B@ZqbcC!Tg7JSHaYxGDwzb>)TEZIaXAu&<(^l8TxSy_uN9guaq
z#MNe~JOA{qjvqH9ByTQVrITpIdgP7K;!yeJiAupfd)ak*nM>vG-rHg;JcCV&@6v&{
zZDnq%8a6gF+r%4w*Ei&)o4@{QZr9H2)XCEI>C=+mx8B-iY%S6d5e#;SddI>xkA>;Y
zvcRB)q4&EQS2D7gO^SBR5zM!!3FC73T+j5j{_KwpcliZg+sXg={5c>rJfEwTTb)T`
zdiVC=)>pHnDwOX1E~~ZvwfxscshHHVOTYXXy3ID(8GCnh-EenkajK7ykxn*YU2^=Y
z@KgDjqF-!W>{`0Yat@q$ue0~Qvfe8O>mJz+evy)Y|9$w7A{58)j`@sU@fDtMvjiia
zd7si2tztZNkNwNvrmLk(odW9wOMY5KsIT49e^ZwAmeOmM2VdqlsEP+1ulbiVeY5tf
z&yOV~9qTGBk62n3zCOZdG<B+1{f)QXhQ1C_tzu7C6@A$uvFzg!%aqtPKkXyqUf%0e
zXQ=g4Zwb=;Byr>Ym!9t_;VcDboy`_*y(77G=E?G~;CTM;3cHmrT-lj5Mf3Cp>wBkP
zRaRE)XcBLTJm;0bdU*5UHR1`?Z0wol4L5S)vL;@r3ct2=->omXJ(muA%ww54)$2_C
znKcQeQ}>BWEHAO=Fsbhg{LIe4V#c(=FKV&UiRj{l<e=Z;9Jh@dH5cu#_G8|DkCn%c
zdCktr?`N|;;&f2suVWBUJM=>K{n>SF0<ZNOKb=0&et~0#NnWlmbK-2<`nrk=BZq6!
zj_OKR8!!E4JiUWeZEfeh2~})6+S|TeV-WH@Tkm^dbvg6n^~|EjBV+H!Wv<Og6*(Aq
z{p!Kb2bc|SfBvL$;bl?ccKt;g15ZB_nz?xw1J8f9A3pYvo!3qdd-17ML+^&6+Wl3G
z#TGReGM=0`pRT6$-8z~npfs|COX7yklXNLYmIfx}gdI#Ts##tvnP)K3@7OW1!ppuJ
zOY3~B{xc@jXQXi$b@I5aop|=?Qn&NY2Y&CD-CU`?$(!A`)>iVTI){PO&xtLzrIR){
z)SEIqf0A=+{prJUo8Ntz9-P|Cz|(&C!_S%k4UsLmA@BB@bF)w0?6ZCK?5|(+9qw_Q
z(%(Df+P>uE?j66fg5Pj62}({i`XBy{!=YBY?$5FQ%=hb8u5PX`FA;IkU}@C2)mg8-
zXhI=l#$VQiJwhkeC)8+6tzVK}Au;RNu^)&2H3UblJW_nV*D3aL=hBabIcwHB&T%fg
zvHj)k5AAWU3VS>)|3p6M-G7>kF=MmtqE%g1Oeb6zzU`>G5Ond-vr9pTze)+jFs{n)
zsPtT~f8bUWM{#kTh**$+Nc}CP^-EZo77BO^3onso@Gg<C`mp9_<h66|?R)OX@Z6YF
z@nhzZf17P?_WNjg?i21#>1BBH`n9vSH@Dw>yWWcz1MgHmpIi97_W$qu{pR;7lzUg7
zmWeTGU^rvTuzJ;_lCEtvd_N*}AIxVh>W+wccrQWf;7M)WRu8qqi|+D;mX=<r&yJo~
zD0%!-@`EGazm;e#Wss3{{Mu{&=nkt6!|`Kcin<yO>-^Z?ztAX|UA*`9m)sY!?_D)y
znmS%)ta~Nh5dKf9U@zAT{pSf!zeL3ICl*bz+Is%UL4JkT|2Jv<z5Q7r^0#_NZN7^V
zBTrjRPp__;Xv2ZDFZBfzN*Qlh-|J4$;HdA^ur>cI?H|`9?H@O3TJ}d7olR~G)22*$
z@bC9~_tH{REiEn3c$xa0?@kBb7(JeLE;_>Y`LS18HG1J$z6#M#rZO$dKCx?#^7jop
zPVEg0k7>X9Kx<B(I*%0d+T?Ao8q2s3tjS<0+{>1;X43!O?+rIokBR%$C}!Ob<EnTQ
zd!Dskm!WZPra?5*g%zewY7-MP(l~mT_Leh04T3EuIOC@ykUMM1e~raV7ao3aTsg&Y
z<&>j)j+wCLlx_O|dvki&GRE7V4?Ml!zx(vH>gtQGOFjLUuUp+*ox#zjy*?$kQ}vY4
ziqBUp><j0WzSfhI+jdflF(M+OWB>o(`|tnzUth{ow}eki`XTR}`4;D^ST0x_HQiaH
z<iS1Zc74TO#ve7W4J3qS95B1fx98{o^i~EDPFIVVI*GgI@@_E|tQK7I=~njQZQ)^B
zg|Dtih@W24|J41!Lu-bE_kL}yin%B|=it-SHD}J`R59%9(O!RM(XDkR3$H&v{GLB4
zF>&f9!IbPp^~}kP921y6JTE=)N=89HCG+T+j_(JKeL2Xl;2p5<>%;twJNN8Ot`#we
zV|{XzpTXc2%evLcdxa$w7B|G6(~D#Hlwuosm(|9=paHb)<Hs@ceU0<~JW<~ep|{4e
z`)}~y3z{VwXVSmBJ(81368WpGAMT*#JArTYF1d)g>TA6=HPrhht8boIP-w+uEXNoV
z%iuOI)#hh%_r{-wEY6NsMBneZK5wF+hL^YE$+LSO*f4At=x$xHLLs;{#LU6R`sCt(
zDU+2{o4<K{WLc12AyIks=oYy@3<*_*QrxGx*Yq#AV_e%m;a)xGiZx5@52kCgo-vbc
z<GUv?D?NU~R;CZ@cE59~4-OW#`@Zx1!~6f<-Y>WwTfT7XR?+SE>#Um&K4IR^&lJm-
zH&1EilEz0-2V9gyCV$R6f877}^2uw}3wEh&YC5@sLFR|(0(-}<F585%nHOX3@g%x@
zG1$cU!08Laou)SuUjw`Tn>lka2`J2VH2M+ik-_M^`Ln#jUuFL3@@*k=SYzuS1;3xj
z?=tne>Yd(|qCDb)2mF%N^H~pX)<5CJ_~XfB|3?ek<qqxrey_W+kx@riS5biD!IhQ4
zpqYn{Ti4g>UiS9kj#(=B&4$@Ru-)F-kL_lJcVX$u%b9OdzOcyYGi4ZvBve+)=9Rbo
z^R4Y?Xt&$@{P0;l<6Attr5w!e|6W?Zv~<Va)dn;5Vi+yVws~~@zsnSGpKY@-D`Q0E
z-87d!K3%KtNSj5^;ZQjIYrkH)xK;1m9KGE4bLu5Beu@0tFq2`KX2Sf-odFGZPs++3
z<BK?^%hBq*X5RGn_S{WD4Ew&{tG@91>yKyV`#XRAs^VZ_>TpqtDL!ku<L|fIAFl-a
zr`A_>uGzR}PfzE^!WO5EZHMok%k#7PFr$p&vQWdW!%ybins|TNj$KzW_41Fsxulae
z{l(9u%vY~Am>4!bIOTPvtTRPDbVk`Todb^~0zNOaoqy<!$?={Kw}k#DCwFV;hB~Mv
z-*{Q&aKo&5-Ri@qu81_9K7D(==~T0WkH05m6=vnDpRX@)xs&$!*w%(b5ymAm6z2+>
zg`Kp#;dyC4!_R$IbM0CVyIiVW%F22|SEuJ=laFZgv4)sTJ+|dH`}ID3*x(t)b>P*j
ztPB$=50#C%UqI#Wv}x0fHfZJjc$;6}oxRSgv32H)*}RSd2D{Hl`ZF4T>dO8pbK&=9
zk+5TYK^seU3%1nr3AHkHT?#riu^=?`OLkYp()WT39!?J2>^IXXmGQBhOiNWTL)?m&
z@d@q>UPZ+VHT3(d-Y-qkl=7Ai_F=A{C8E3V%lX#c^xH>Fm~Om%bFPo$!H0atQrQKz
zQ%bHsdKBZKqSVuWdAEB(82br-mWMalQ<gG-mWUb}8aB?G7hzw&{o%vJn39XGk`bcj
zprZ|6yp?whoN1T!`@<W9BTj}sQNpXQM;Gtj`0VSkh<QhvCkCweFL9IO(dPHHjXDRn
z2w2C-CWKBEGK-!id+V^{fnO49JKSyVXy^G<s3)cEs4`PO5VL|;A$o?7^-8Bz-}fE9
zaB#&$4YpY01#6hx>ZYGEs+ZinL!#lj^n#lFnJx@>wexzak8M88vg>`K+kMu_D;olp
zPrMUiFnjQtq4FDZWHR&T2hIGCc0QkX``>?~nLP6UKC}n!f6cyn`Equ3zd0VCUtRK_
zzFB)&T{o|dv$KYQl;R{c{WoeHZM{rFtO36TjlPziG!Kf&%qo$x{&?zu_LlGU{o(90
zCUQJ@@!28HFrX&o{PGuNWsCPMk=uDm*7?rUlb$Wtt}is1nXr9--N9@B8JBnzSkx$V
zoZXnP``&N9WcGU!UKexzeMoQkY|sA6e%`H0iG<C8<!^sKe<lzU*S2X@*R{%BbMIzo
zWjpn$w0EaoI{utR?LJ#xP1`rc=!<tBAOBkK`TgpZtBD7*d{bMelt@^8kYE3Y{q^&w
z4-+S^>0~(dv}i@hs<-=3>+R+dkFP1bVm8&Q_3`ok#S0fIUOxSFPF}kCt*<gB4F($;
zX3mRqwD4K5#>eqLQ@g$MGX2gE_ry*J$-1Qp%4i8Pq-02W+&`S6p2-#9JE4%D&nYyP
zx6y-Tcm3URNA3fgj93pPG8r3d2NVl3vNW{WGppTWnHIBhZaZVjUwPMG<plz#R%vl$
z_T7Av#Uz-#W<SHKe5RB_HNn6GO9Wd^`z35X&C}!&*L~vfWX(-#Oh0a(uM?a9Hz&({
zZ?ntv#oYCUC*wEN#hw3PaAoV(E#J1@7Ed&I;;fNkptHCB5pzQTlSLexPx$-7sVgr>
zUF2GRyAwRmaI&>;*FL$w{x*V}=lU=%4`f*9Gx`5pyBSfssoPgeyZ2labn$oLx{$Yj
zL+}Bog$z}-c5lk$y<WXe{QFdYaa{i8?FaWIwC7)KXZk7k-}>o_##Pdu{s)rdQxmVA
z^fY0fv6A(S>eZR`a{6uz&*d5Y{)sPM?4zctGtDyU_p0n{&FuQ%r9t7G3mrIa@8P}L
z`sGw^Ma3oGYc32c6*!pq+L`tD|1qkns@kw^T4nddl8bL&JzK(f#M+2SG?#J5bd8A(
zTl6gd7az+`o-E_ZC*>uT;a>R2oguWq;zg<Grlzmc9iEzM`cHgOR$sRGu!J<@9l-|i
zG8O@a%LmG=w~G4A)8XIhx^<;#6GMv1_V<DeFMs|y(#`PBmEqmLKTBk<zfQ4T^HF8-
z;cfTAtyZjBz42L@@`e-toa5RjnzuYVnYSqnT=0SpRP#|2UbpL&)|RbX7cN=Ca{u?e
z??!t~&K2&O`+@yWhDM_O)%v%Ra&5bowO!j+-6tgbi~GPgnGMep>vXzHB&-Y074}`*
z=QWvAdiClL=g+w0UVr&y!bz7IGa~wmRZd69`=0#G&+zAU9nX25<5L83N*Sv6GV186
zO1>{=Ofb>}^%@Q&I9Ny=IrXLF%4^wUd?mYse3+&EC*7MNoWHzGZq^1t#+dr3=tD2w
zWc0KK+_L;{@G~~Sf^A|=eC?KRq9;>MtY7g!h3iIMhW}s2ruKH{O+gHPK0XhAy<YF`
z=f}72``-5t-`w0>@#&;`;c4CN5AIdJKk8riX|j+0#9&aSTbI%1ablnQ?DCYBK&}e^
zz(qB-0d<m=CzYDFNZ-mVf5hpcv?8lMOT(J!au~bCW!5!k7^YrVyKl}ot&rQtD%j`M
zC0hdq-&)%@-(06md!{P)zMOG`t_Ta$itOy2E15+&8jsyR5w*=^!V0zk-(ZGWv1wOC
zt}6IXJO1s{i_QC3c>d4YayhZ%WJp72r)o~lh1JesfoGc2ny+<*ed#%F75U*q3U{O?
zLp^9oI|~z|&Hq22e_WcrujSl1znVXf<&XQ<{|dfS^?Gf^i-qk*dtLk<o?^IVZ{Ggk
z6c?9|TGa35Q`F9Uu+VAP(|Ea;fvNNIflR@MYw--d^={V!mN`r}zIMP|gyX>Tf*dXf
zyT9Bn%egeI8*k2fS@q(4<H6;Y^Ct=O2^Uz@7z)-O_;8GE&*H^flpCJQJU5#EPqv0j
z!_q72rGd-psmkWzOw+rUi7Onn$uP^fx_y~hU|V~8@}?k$zTV!4Pfkt_SeZ0GC4c8r
zv7X-E)P&HNi*KKd{TttS(q*@>!BV%zS^UiR1QYa%{SV~+GV3|hmtg6jUpqTP&ER=l
z!$XA&|Fw;3>*pzju<e^SQSeEI$%%^@dOz4E=qd%bzOo22V7|=Ek+US@*&17x6{{@2
zvy|+drZBZDAY_X4*4m3{%`OWa@&X0deh#p8STgtCe8#ioZ+;dmo>(WlVAf)egyc-+
zXVaf=+_2}subq_@Hx#s46LNEP<Emb&o;iR1_?~Y+9``S9OXIy=U)Q>tO+f8yJqx3S
zjHXMMi%}2@pUuwgk0TZA)#b0YUfuG#V1*0Agk>Td-tspr;?eN>Tf01q;igdoTad?F
zd4sZQ#&=@>y><$*^)l{#ymw{%nwRHK<|XiLyt!w}yt%*gSmvDPI}_b7YxegVF16AI
ztv;oOq=gc`slGK*Gt{$Bdet-jIO$&}l(kh#-GAPZ>-+ze&atbNvj26lzW|h`%lH45
z1)at0qd(DDY?`>i%egMamBz21rv?2tx82Ls#9+*S;O>?BIX<<i6Uv;e-<lM-1s}NP
z?m2OS(!l_M=j!Kz%^E()9=JGVs-^%}tD*5`A@g6SpM0J?q0OJ^@p{I8GwYY^ekW=s
z<p9dYKKuor7`$d5T+VoTYeUL=(+(f2#+_XZOtVWHz%70CNKJ;VQQ$z#*cw&ydG`Gy
zCnu|a{CU1!E`RS=vAR!_=RZi6{~fVx`U%Oq>+-IMUU&5^NZ>yI!61aks)4tyhC?EP
z;aGwVC(E7#XKsr4O_K6?RlmdJ>(>u`eN7y#i?$WNW0i<ue6ze^S9Gx5)t{Z8HS{#v
z!WQ=4lDo-rV0nXQixVSH8`F)qb}L@L+K{nXQHICu?d8OT%w^emf(!P`Nc<{&^}Ne@
zkK_R#mW2M*>}<V^t73i~JH5vEhlypF5$g;WhN+>U5wQ^uj&Lmty??5l>2pfGZlopy
z<AV<m4_nm!GO4kX*Ae4BcKo=ZrDf%Vvy0C98K?W-zc*2kjcG!w#>4=oE43mL6<S+A
zFJTbYo*~oAcBzR;=hoZ6+rDb5X=z~s94#yOeME0_H>_jTFj!Kvs<^Ls%KZ5!I1Or8
z3fk9tO!Qgl(ig`4{zb->*K1rE7=s@0*Z(!Qe!i&T4MSgT{LB)D`NeZi=lr^E&9vip
z<Eq!eR=krr7FejWcYP|_Cp_bMld?AJgI~X_{(aK_FSP&v-}e*e&+mWsEN#m4>4#r`
zebi_D?!fH)eKTLG7P)Qjo-J6w@L5w~jZ5b%dp;i9-V(`&@0P{h?`wR?xP~n}^R53>
zwrM9_>NWJvH6M1=Uvyx`!t|iNiX6f94fll~GQRlCs#gIT)ZN3t_{!=4Uov}@dX*p#
z>q@?Kx3ldhc5eH3^U8TwN1Md+Dois9nO_`S-gxSDu-AX4GfE8%<-(3pU)R2v|0@0Y
z=fj5&8%1g|_|LU!T|Tdh>v*4R_pNndt2gf3*T*hbp-}Iv{a9|DRYUmm=Ylbjjgz*q
z@_6?${StP_keyMZ{<Zim<65Wgpj6Fs{&SXZ-M?#H-zL5bDOwMf@fo~eKX$|OKhqV#
z16NyF*HrEe2n|1+7w-}|^HI}xhC50@8X2!%Ka`W`sM@QspTnxP@7r^AMN27%dKrm-
zzOSAyO32aqW-T32A9Li@ADg!)>ibu#Z)Ur|?9aqI-{YrA&t8V?EQ?NttWPEyr}Udj
zFP#DvBSEU#tO?=a;-Gb}B7rx=KnJc`l=m&2;xo;$;lPD60_t)N^ByLONc0MLy{J61
zahjS)$B7qVY`Yt8f64t~-I$%Nd3J%e_S7xGUOf`kj2bztpX#-P?5?_1Fi$J=&SC%X
zKw-+%sREu$XZJEmu6cjT=)^C-OOMp!lsU3X8xEvN{g5m>CwlPKEw;3@u%ulLwucX&
zSihpdLS6l(rP(3r7qj0u&u;vCUp`7Ff^k0ciamNygAKniJ<(v|n2^e%=|AP+!-oxP
zL>inH3KSP#IlM=fkG<tk{hFAvQ!Ro{Ggs*>YnacwZJEP`)~jxfZT8B+)-3L(C7u~q
zFTX$1EzkJm1XtRJ%mwen!u(R_Zds(ToZ;!JPb=O|{93<waa>6FXQqPgS6Nrfn)`RH
z(^F&OFj%eZ>vguhp>unLKlAOkb{Qr`8X_0@EABl^Tw#9ycM6XWufxQ}9Y5>;Ea`1j
zZ@AUZ@aRd>R6d_Q439hO%`(ild^T>Z+%#!TNRW7JiQukXyOOg0HXT&>_t^d)v#hM7
znP%$5;^*fc?*3n8Kdm;dMc|RjFZP^kjHVZ6>+UfQY*1YoP-Pf-`Egb6+|PzBoubXV
zwoMCSm?Y>hEt{cPd(QIu#usV~aSU$3^|5Q44nK6(a5=KQ>Eh-a97_6ke3&=i=FQoz
zA5_i2$9r+z@3)fYo4({fp1-loO6}j=S#50ZSQgCt=iwzcuVm6xrVqEW*B?D=e!qvm
z?n5(p!bt!BC;c5?uSGAs{L;YGw6*@<^ZIjNge(<Xc+Xii++}9o!usII5hE8RMKABj
zIrXf!KAh}X+IX8McY{xagTP7Yzz|c@2r2pF$FfQ;bEpeC-2UtkD6Rc6UZIY$K1G;8
zpJDOEmrqWd6+Qg&i(_PH>(`~KYu*_xcyCa4z$ovaTSfES?rZf;rS(3W{^^?~onP{C
z_3^8RZ!%{DrJbAjxt=$CL)ocUS)y+4FMU4*hK45AAAa9nKkYBuTu=^=vE>l{@=CC>
z;*x6^mjeUnX!?)6`8CY3v9UkC*Z(h%&=HF%zgxN?LT5$#gi~kAtgNjI&)@&cEW)bQ
z!ojE9z!P*pSy|4@x^qg#9~Db3ZRX4euMTCk98&B#t1hpoaq_HdTxO<^qlLO@L$m+H
z*h@MW-_|dAr_e9ju!q%0B|0-<VFXWTXsD0WjRl4Z;j_9MSKj#YVcv?pk~6CKBW9*O
zuTcm-5F+UC{)0h?3G0HJscx(7oCOaoOmFxVeR5Xfv=!^Z5>r~{F^F`y1cZhc3$dDH
z@J#4hDlx0`tj>oIDU;TSHY9D7_<pCD|J*#=?$%aT9zMSMN1f{PEG{HJIK)vX#K^<m
z{KTMQmf(Sl7hS(CcDd!;5W~JBF8%u+69KN4488niZ;!iP<ydt6d2(W+Xq~-x8Q*K~
zhQIX@tN$x=Fik7;KEpeQqy3?*Z0oLdd<PRG{Fe9kGrVgOX;=~vaQ$jvS3{U>cU_*5
zXu_^pq5cl5_!1f_>sbtvH6JYepZ0e52G+?O3J%K}ZEIu|&a=8)<2t}CI{Dg>UzU5#
zq?i2sxuyMJe_vH#@Zm;}6@N9ByY1*qxWln&wQ_)x;G#7?2jgTPoXBr{<fpKH%GArf
zXZsa>S^|Sb{x&=*wosVju|Pw+`S8PLC&kt<?ewR!*jqgo3asbs_&TvZ?)JYKZyc^}
z*}7{(L&JIY(9qCJkC%%tfB3QbLddlvw`OG+-}bc=n7V)d)yvnetdQhBz}lszV3uM2
zp|ru~ru#Ln1IOj-W!(E@8r>E*dM)kxwfo(!E4fUY1O<0|Oe^N+xiF7~p&&v%?0aC)
zkCX*sZ7W56_P7aLd&R&$U(H%B@=*O7qs2S-NIE%w3BM(Lk>$Yk|AE3cIoGUQy?6^_
z(x;ybU9WyU@Fnuvr31;y8+{e#EmYL-Rg1djpEh06H`RAS$BUaT8&6#@b~xM4$hdpE
z^5TsQ-rlbZc3;nUyME>R=Q>O`5??rMpS->4;YqzsK@8u%etj4`|Cb1#tW`@}8=H)E
z8BhK9yXErlc0QL|vu4eMY0)=)MN_zyIxH>MS0^w;&3YN%;Jh&43SY<5CA@C45*G_w
z6lJ-1t<h&ZciG|W*_HFNC(rvRck0*L6Cw-F9^-b<QVKq>>Q+>R=AQ>MTqa~H>MEo&
z_y5s*8oYK5%f<~GxE32)F`dx(JNqQxgM;ZO-Y}f@P^ov4;9=dexM5Bi(`P}4c{(cE
ztPi;L_cSba?|&q|{|Bqy?l(qPu3vxL9sfsZ-><9dA0^BGmiYDS7pO}hz_~-Xq2%>{
zhCXH2t@5dNnVR`@MRf}*V?O+__5A+ShRNa^yF>MisW<mWA6b3>6Ay3h?*ktN9kP^y
z56s$SRpI95(6YFG@fF{tz8`+r&WKA{U&y>wKJn>p1G8-%ix$N^dFJN+eg?;Zy!7%k
zw*zNqHEv}+P++OPJpB^KqLu59Ke{1t$no3pZC6FFKa99)sI#u<f$FKlo83XZG=Kla
zS)22gZrC7THaqwCR_*nBg#7K#u4{GLrqDQL@@GAR7Yy^}#~(fAWl*m+>wwf&`G+Y&
zPDY<nDp%;PYP~trrg!<Ob!xAd@40BsS9HLJ+qB{Ee#OfVb%f3zQVwGIz%)T>ubq6|
ze>R(WrW&VCDTs7#cv9s0R$0{hV#KWzampMHvz+?>3r56xyfpcE%*^N|!@IJw;Byn6
z&AE7=In<oVDKF@}kCbDImT1wI`lt$b_sID60EHtf_gk_qo%8;{^OJI$f*7<!xO8+T
z*moW8lRdoq{XXvf_xTxS%$>XR>GNZoo7)>Xzr0u>?v~7WB&p9%YN<H$LIs1#|4KOS
zPV`Zl$@8<yR_yJ!6>rzLFqmIsxGf*C_J4FtY|G`hF2%0JXR<d2JN%Hokk{hG=(DVz
zX%k<7LW7nc%Z#rk8)Dd}#4`2R&AycRDDuDs)5bVHo#c`{6JxoCZO<EDNn2Rg`tok}
zOVDl4Opu$GqpZ!EP+Dqwull_$3lk$~-{^$XPj@_<m0fV&_WOhC`@iM#cE8=`qhEOc
z!Th;Le_av^xq5ZWx92uqDgsQQ*C*Ql$!zPa7iA8$6$p;z^om(OVP(AO-j6XQ8+xJx
zLL*pPeFV4KZrR5-|L{gx)=f7pHhi~Ka4BUvK9l=))WJofXT-LeFOOmO_&HaV;}(Bi
z+H}dQtyfQ+Kk1(-+w<`}L$TO_FOKK*Hi~OY#4&t|(EyD*zFao@!<Wnc$`U+IT2mig
z->>#MrM~X#>iCDo^MCT}`!scZN=57McGumqt6pVA&24a)b*UxPJjI9MlI*E<nHe31
zEPDFq-4z55{rQtMXK_YCb>pA!n?3gY+V47>*J!Cw(OR*~m$f<A4zF0@@!7X-en9Bf
z)7%EKf({LTbS(TQPkd<W^mXpnoiPd=Oss8BN|)U|mv>IBUO@H8H>Q9($(sU)1*?S`
zWFilK_>dwUsmX9P%XHn&XHps>DK4NL0H9?P29}nc?`xi0UwBy}8Tatt!Mpd*uV73`
zQQ>8}@Wt`d$@xb;IZ86FZ%;0$5?Fok36o!NJb!t8{S~vu1|R0-BCK2XIz%;W@Yvq{
zi*4WTf9p2|aV`v~Kk#ZRKbNVg^;xD@7IP2y*x7Fh3}gD~mhfk*?fj-!*01Fx8g^|H
zV@muq|3}Z&|2OBcugZV&Md<2PEgxUq%Vq`FO-vFJuYaG{{(QltsZ0~vZN((G4s3B@
zSo+i9DEo=L8zzfFGXmFXwWr>hRC2#!*#@6oT*(nHn3=j$?uvIGdHtZi=M95j_lEn&
zUG}a2xQAgYm+q;M)EBbvQ@=k7y*`<rt-3+sgx&)Q#uE$PnJdd4Sjdp@KmOX{hr3Un
zp1fd%M)~dMhLW?|+GeoZ%gt-{y2f$f;6cY3K5BdZe!KnSY<^wywr$&X)W3cEcE_(*
zt3Mu=|0nR!z&^oRuzF*|!xXL)c}6qq*_I`qSe2X6ke;D&jBm-VsLqKKpM)7rxe>>p
zwVtu%&CS1S^4BcR-_&o^wAq?z#<cIH^PSunPJRy!jpm+z*DsU(QsR>X7q<Uuv*kX}
z*{RCG;t&~G@>l)t`@g@AS*;1a_Qjncc0KdYDhJo~W|pEed{_dddO6mvPfoSkdy`Xc
zo=^P*Qzip*bMfPSvduv&j~qJ0^z7NQf=5R<Pk{$rxmuax|9zVNargbDc}uD$M80^x
zJeO(jCZQu|&Ty?-b?Jg;R4ub4BM0k_{b4L6tO;?Mnk_<{HGJ+@zRi;QdQZ7QW=Z{T
zwciVZUj)Pi$b60}VYzVFok2Jta^;aPU%0};%_r1HM{smHH6Go#amHUO9@#h2zox}<
zt*K-%|9s-|ixuLbp;{beso!4C+W+16+rp4YF5h`=AGZb{`X&=l92}*0R3l4Yz#%sL
z`0~a|J&qlPa`%|4_R9I&{ZwIi@OJxsx6)G6egFTySGRd4|No=>$ItWs%gF!asGcUp
z-g)7dl~}IXt$M)&69x6XyhRP$HqBYEMoF1r-F1t%Om}>DFO=1fc;OnoWj5=>Q>RY7
z&Aob6%jVyXsXtqp;}TxkK3I0&z}}3plk3M~-2}11+qsf6KJW5BaZ+&cmXOAaf%<&%
z*K(IPZfE%-_O`9e=K5!u-Qwb1C*L=`Wp%iG;zfYbR{umsXJe)t^-tfNn(+Vr=L4nv
zOP>Z!yclbhVSf2Q+v%N#%bz_wDYi+CN#f+z>v7%h>%Q;y{I0E~b?D3)AE~e{_8)op
zmEBjj`nc+Un*7Zq@oR6UKXbX1^+oH8-Mt^&F4eB&I`ln;+2Wg0z#YyLThH|SI&AOW
z)lh%;`QcMnu6*NpF;S3zK9iqQeTs6&vW*iriLE(&!SVO!!yUHQ7=y09S*Nd?Sed2e
zwkPP~(-&U#fA2fV3&gOUx;K5=X+uv&<{D*=^R3QdTnD<kxImL9p5L>xvJPF}|L?2G
znhxu0*RMbP{4*)*?2QAq1`N5%e><FRU2X|ApD?k(Bxs$MyQ3fDn#m^@SA<LxP^%AS
zyz|afN6*M7w)o0NiS^CJ3-`;jvN5ad-1(u3`9l@+l(d63))OAh>k-M6mezdha4IA<
z;M7!!8A&&_mVB~G_$0f@vx6~&>4L3A2h(1;NqhDzIX=I5j(0sv!I#RQ4_udue=EK&
zljJyH@!ppIyrZ%<t3oVjMEFht^Y+-3n9udA<NtEG-{wy)%bN4G`2A6)Wy{>o{<3-$
zRL8mDow71h=90@dJXiO52gl0`b58Jbz3}?;%*cZRiV1H-Ud#3;D)q>P^QW?;FWfIb
z%lD(b(WAz=`TQ$Gj=cKHFEvrnAvZbsj)s7GX+x22KoLv9AO6LMHCP`UI8gS)TyS9l
z$FxH4`d_vTmlOUAdHVKB`7P%^sIa#^M^~Ql$xeqG*O@*je0b?!FV(!*Ph`5fc}^<V
zWHx~WZ-!-tOd0|cV>f2@F<pB5q$i#0v<0utN3+bb)z)WHW_n7_lWg-*YIYR<eY5cU
z_k8#IpOOc@bo4N&bukrQ;^fIGJ7(<799+e~$9L)1z53|oYXY8W1+LObEjc?SqL_Je
zZ06eES2KzN0u&b89t(^OZ=bqSbB(@k;T|Kod1nrBA7DNcr;~6=Peg0I|8Dt&<r^no
z^RNi@<-KMjw<ho0(tAoqK`z{V&*mOm{h!(FXua^w%@5D%!PXLdIatkbNjd1o>Q$=*
zzWjbTe{OI6&Gm;5Ok`NIZ(@%~^Sw2nTU$eQ^w%Fw>GFGfx%W@GrO^e3r25V;2d8LE
zdVgBUN3E&jX_1HoPmR=!=LZgRA86)sG!SZNbl`aW*!yL^h(WEujH>B{Z-cc;B&-t3
zW(ukaEpKrN(hRwJ)$lCC#ED8#H|9M*^1<vPZ%tx2%Y=Le&w4-KUMaonLQIVUEJ}ef
z))V-W*>}a>Rp6*{>NUIN++ZO-!_GPT`^7+go;D^Am5cU|C%*jeGN*XXX@_6m`5Ru&
z`VuF6#=7yRo4`D7#yAGKfEqn<h6}S;xfsl5i%a?PP4SYPe!9zb9c!1B#C5x+O@Y}h
zK1zo__`KP%{%*$XSsL}$jhWXOe!Y1z{~ycaQnkl(9?PWujn@!3@aRT_3$KDa;}U1b
zMiD9Bb7iXx;*>i)vzt5=4xPBe@w<D)u09b@6A9VgxeP-0ZZxD<NbFknWSV{E_6Eg6
z4S!u1e7f}|wpe&sV0E3E!TDAOeFlDwc?TU=WMvCJ7Lac5xz=g8<K;%z`u4`2M=H&$
zBp0mnYkrtG>mti<Z-=9W4oCKFcvn;wc%DH{swrl<bKk6-7mCUanK|!n9=~#B#kTvm
zU3wMXwv|Ptvh*0%78vu+ne#A_|JAES_ru?x;8?=NTGXA~dr+BEIB`bovoBExeC9K%
z>})XmTQ{Xg?$!oN?wW!LhebbrNRg`tg_#%|+k%A`Id{0;l6Fv9xu>s(=faxWB<5YE
z4Y!spo8jT$+skEaT(@S;1qlQDZ%XQ#`nTusCMxyJIy7s>b*0Pu>*@u9gHPA6Oi&9n
zZk%k=G^cn@ay?_4c0(oi2CMlc*B2_9XJs#DO-Om0uEe&ST~X9C@zShsyMmteq^i~b
z<u;iAVDY;3&y^c&*yTX3vEgYu$Smn6ELJ`t_-(p{#+rWSyH0hwt%@6B^xPt6D*fbD
z-NR@RuV_6ta@pydt!A~-EFyyUSXY-uGu+DQ*3dcA>NK(Kr5=032@k=m)%#i1!weX1
z$^`zhJ1}pLN>arQX>EqJVNqY}KQ1~x$EdzcOZjDdLrwhgV`74Qm#a@)F*7+}ZN#J`
z@~9%!#%5--cmuo0_Xi4xITollXF4%zPI{xi>}}WDUtu$1pDp>FDJAuwc&EUZ-;1|h
zzq)er@<#Rhj7265RzF?Xmdz=i<Gg#`FE-HNv3Y}ma#2>xu62B;Cr{>Bx8}&3<B?nv
z3YQPmo9yFuc78WQ<bzYa{n}sq<-+-+zOJo~Q%Vkd-ndilKtbxSb&`&mnQ|&ZigWzr
z*Z%$N<*hjB<c5sx#k&pU=J9|E1g>Dl8HEcIb~N=&TiQ8mk<=QtaKndlJ$B4j(dYju
zD*EBgD)v=tmnt&6)h`nI%lyc^f#ITN!al|p$%(S}>L1OK5s~PfvNfUfXemcq(}uG*
zZ^XMiHBEV&(KM;!=g&|befH#KyLV)kF?{d&zF@0TFVlsuQkGnSv*z#1e%I9V?ozol
zXmXs-Y7c`=1Iyn!o!<V-pzJ3top|HzzB617e?<>Gx$V&Luw$#Ok_ZQAiOOc<N|6b>
z1Y7zTYC7vT&sts~JI6(X<@|*UWwH|aOlNyuWr@o0$vY_q)nv||wIQKbR$4=Z<Kn9P
zr)s=0H@s#oIe*0d`-KVYQ>S`$92K;GIQyD^$uav`bJMoGynQ1=*EVMTr28Lv4qf4L
zi;b86{NVWE;t3B}A21#<Heqqi)LioO%e-x}eDY6<47s?AE$ibVnLcTs*uS#;a+&9@
z%!E~L6P5@bFf}(wXXKf_eAgKX8E(EG%ylNyj@^5)*G&3|rDedBsf-V-8)gQ@%;BEt
zvt_Q<6*IG>h5c0_iS3Px-2@m6=CR29m;Ro*ifw{xJF@`Cq$qn|eZRwxzX#OSSseb!
zCHeHcf{*%-4}uQ!n)@v3FLR$T11+UHE?3QS`t<1?e?FZqydGN~D0VCV<L~?b<<{>J
zn!O9O&OY2@X^`G@DRJ||d=Gk-*Kfa&zpPQaZ~4=rwW4b+?$%qqth;s0t!M9-pex&!
z2s&JUol@MrMd51du?uhCxD~q^yBxZ4bKmaS3~p{VH7pYpqn#FR3gXNSt`}~r`z(Fx
z?=9Z96|c?&-_bc#z-sV;rQqWI;C()+jGGg-PU?;KTr<DwSoMX7TO2DbeE0in2QLv%
zyQ%teXPit{)|HBnM-6ZN&VKd!q0QVs-y7T0_aAa+P_FoTHN5b$uld4-3mMJt6fn!x
zd~mG!*d6avaRzjVyLfz!prxf{V150}BYWHV9<1pQl3b?{?3%gA_r9Aw(++Lcn9!w%
z{`}FJHtpI<{-V97I)557%!qxqLw3$YUj}LEM2oqSGu~}F-<iYGIh~2kgVE#p=gsP0
z)EhdtHyCWadf~zZbv33J%Q6`+KYrzz|Lgist(!M>&b@j6C~jFJIOKWc8G9bI+yALo
z-1nhXA2fH%%3xw<_UO}T{p0q3FWW2HJ6dhsxl{7~zi-<wZ#}bQ2RnOU*~g<>zMr3^
zG4Wy1gDdly9qltEP8*&TJ-b2w#>Oq%TK>%W@qYcXje_$YCJHDPxkxa0s5s5=@#5jH
zzHreoao6iAUW<SEbJpB`WAu2|;VWBPxx=)%qU)m=CanB>C&sYE%2NHc#R`|GgBem%
z8!XJ)dbgT(l-u3_trpt*=-8J>CSFri-{>tmz;c4y^K(kqiJKobu-AVLzvwG7@vMEP
z!R|8_Nmhrhc};$Ns^*t?!abHn>(;i`mx;Z$lV8I6#{E-eg%K~v&vVP~9sKy%`sML+
z=lpVVa_SExZB()8Q{Y&${&*)#D#Q5)3Riv~Ww8>fR9vu<UG1LF>8Bz_tXid0Ur4_9
z+!5aw#XHlBb-nJc$HsZG4_?VUkYqWfpIp52HY9Gi!(Nw(bi8M{Cp~fQflGgCG)|q;
z@NI-F7uwm)B&D~!r$g99hX267x~Pf&x0Ewj*T<in@z-0Ws@BfT?9hxkG0V2@kI-}9
z7kA#Bv64?`55t|5<YeZ}n>PonEX$jrG?7DVD%a-Cn>qXceqCSBJJW}))u~ZBZwF&?
z@|V{>5$y^O<YbnJa^6tN&SGfvwVpBka@o#nU148#2yr_!RO#txGH7<4ie1lq)Sbao
zF8cJHW3TJKA9`B0aOon|Z%1Qe7t}DHxVK_ur=0Y%+?<}-Y|EnEHmHA@KKbS4SRX$<
zWf`>v*WKOMzARx_&wAa!!ghuo{{dI&my8ibCbrkT8v-;OLZ?o;>9M1&ZO3DV%8GB+
z;!7C*TxhpznKWtA+x;t7YPL8jwj6#qqm6%}M@w&S?~docKGjd(-?MY4<(l>D7q4E;
zy)b}7{_hKS;kf$bWajMb?A!H?4h$>@&q<i<n%fX9z+$PZl&$32rp=iCi);ODp4=C+
zm%RJb)AGtqV7uUvuUeI#pD}Dc-7{;E)RU7*N0**|$-=?pHJOtkpK)_|*>bL}zP>a1
zFLR#R$uOrzn!`0+yshm{{fc#Ajv9A<uD#_Ix@y&G;dz_N7m2H~s$S46nWJOLc06;z
zBjyGJ>s7ro%9vjB$#!Y~gL-Vw`+dJZJelmD_dj!M)QJ?MjIB{?-W2`)UbR<4ORKAT
z-K9%GFG{RDRD`Zvz4|cv{x7jzyLWHgvPI<kjOuqg*^748{9eCwrP$^A$7Nyva=B}3
zQ-mER`5n+bc6_>m0K?O#GmSHP7d^5tsGqkb(381jt&IsU@0Ya+bJiCm{b!o+a(4ym
zAMP;inZNGWyx+WRTk-sjQ?=&IQmW^k<jU~UWx{utI@Sdm{TtnsF7Lniesy&M!>U(V
z9IBn}|K=9YabCW0^4F!uj#gS}U)o<EZIH`y(aiMdR>nsUZ@!P2z_elSURia&IXC{@
z-jto0nR#%gar(CJ(o#}~e*LnNGJBoH(RAR}EvZ8f3+@!3KXb-GZL*^I^hjZ5Z$^hr
zY;P_o-uew1B@bP?XtnrG_gVgaJRZU31?>x&rxkLW9s0O<4+Asf4x62sm4%w8wN(wR
z>(3TmF6Z98%K_{QMG>xm$dz}*xH_#Gqra||m?zs-f7kzK)u{lV6OwYvUNFc>EC~I7
z{pky@#SAK&mi^1;-gJ0&opQ&vm7JezSSCDgD01XFP;sa5xNOCPM)nV%PU|mTzMQ@M
zeyw@lu9s>e;*(?N{r&rQ!s(|K4_n2z_3wPxRxkbG#p3=&+qa7^_nUiY`o1r!Al(9;
zNw&AP{kXP$U+c=1E8p(le$Tdj5?7Vx?G&AewHFKp8d4TF82#*fd89z7V99d64K9&P
zrR$_>g*)eeTA9VrdyMHv&Fc?U%FCu(_)mV+uY8(&v-UrhcGlIUyV-O^lnkt1^?vMn
zywE*%u2j9V^Ad(DCT54Mt-1mf%Dj5j{F{wJC9Bk{c1Cizda_JqSaO^3&QqVo40AS5
zxcK7GvoA6IY!i9yN-mh09!%e!oLoBfaOlSmDQs~JZUwh<w?E8||1AX?%6p(J|C8g?
z>C+!i$Nww({dLbC8yWjLnW(j8)zQVp#&sW><sZCSz5ZA|Xld*1yxqL~HXj@gy?*li
zx%*XxS6tkROANl=<^Eh-+oRN=tUT{cwur&9?R*;!&#>W*Nia|l;W%J#ym_y$ijuOc
zv$NpKEWY5lg8>59G_z|MB?K8|q@!DW)SMz`Hcj3tQz9j0A|au0KYV8x_s%fx^A`l3
z?#umU7NyMkz2#wj(Iqam9l^6UUFS$J5OI0$lK+ck!RIf_{(5g)BAz5&Gf6R6YhrlR
zDf6ZeG9DF-JGytj-zR<d?p+C4*`w#{z8PzXSepkdzSwa+u9|mx%%;buOaK4<{`k$!
z%`;}rYC4*95Hu#x<IBM4IKk}z4~xRog*nGGYvniCFzW2QRAd=dTHnCLc%`&7!s8m}
z8ynxgkB=B$FA??HDU`a(=+t#(<pySE?iK5=7i{X|Zfs-YWn(XI*}H9{VV>56%WeXd
ziVN1=-sZ;De)7b-IF^L_De@&;vcKoGek@1{|0~Zh!^dmQ8Wuxycl*@&D_9!Z)9nv)
zA7E}d|Fp?L!)0Hb|L+-%jOO)H(wluWI+mnJU6r&>>gTrVo%==FQK*z@H+$pP)J<&@
zna^3CTX^__<Ih{CzL+#=YX@At!k}>fdRv=Lb^LchUfx@8!IM_y`@csQSP4tq=;@ez
zpLKdRXVON2r%$c<mx0!fS<dxjO^A|qI3#`Gi2UY53|2y&E*-D3La$WMuIB+QY*+wl
zMjvsCmtPwg5S^3LVrcZp(Ye{|=ed_|{<%%3S!LV!zVv)o0hJVH$2uAExE!8m8l|c~
zc$PhNMP2s6tkzxI#GDK>w>xqj(5Z?4&dJLw)zho1B%va`Psp{=s(0>-xi5Tw{k&=X
zYp&abg^K<@$^F#@0y~c$olvhSeErk1t&AzpbS5ljn-cnRryR4=<=-V9Da=O>Z=U~<
z^#Nm3Ci96GE5x~4MUEc5(;u7cBlVo=wP}?`3Ri@>u>Di@w=B<Yd{SD-aOWz^0e6OA
z=fx)*qvmcl7T&SZFi&<y++ue}KgUbw&(FIk&;Cr;;ehn^fBxRfnJwn>Dx3@VtbaJG
z)x<1IlH0+K=|r&r*uIqvZ{D9zniz10b4?|~`-~_(_vL~uuiOHnSKkt8U@`b-m9Duy
zz@kMi-2aaBj_T>GJo*g5>PA6Ja<iJ!GdNr{Tz2NSZ)A==r<W(Dq|4BCi}CvFE3yX!
zAOC+e@y+MMR(kLD7zC&43m#ZodBLXMhMhBxK~CYB<gx~KHnC0NDjY|jur!*uGWJXK
ztB5wt`c<{Y$6xuu-OOJXUUP5QCf1bx!oR_RC*wu`gXBXGz9<we-D!~3J7vAQS;Lw0
z>kqw-eQe7Rtg=baB`}OF(2sA=;w$_rbC3CzSXu}*97yv#qCJJF;NPFh7ku)56+22#
z)pLce<63$u=-ss)t{HRZBurW==n%x9cj2DB`&zd+PtK<{8FKUf^5`@0bFno3+_!Iu
zd6UPl-*+=|&OEZ(XtJ!ae@5SfHGgvs)wT$6ntc5_<MrK-HNqSo`G)!Ly&L|qq`&qK
zJFx%4eg3m$>>H#*L$y4XzKP(DUGb(*MAeJ=a%Drk2j^kYhR>m1j272#bH^4Zt>3%(
z+h$Nx?(Q$8nN|IB5+=n@ocG#r$wEi&_QUNC4OX+fT??zNpH*9as(SM9q`)2q8-<Eo
zvkny@jZ>#H<tKm5bo%==MK@5&BFV;SwV+G+kAgG33$}%^e!TK}4%Y#fuhH3Z{C_rY
zzHsF_GsCan^_wj=?e6c`*p!*orOja7JNJd;d&e0a_Np4Hr}S8DoFnGV?htBl+%Mm4
z7JcbbzwtNYm%jgtOt@$Ba&axu&^xzS?y&@WY_ah(9WlP}qlYKgRWMdK%vdhSdgJVY
z15Rb`4BXL;UsVq{=N>q%7Tx;iq*~JpKKZ^b1||pRy<EGt8rRRc_eF@)p}gLn%SWx_
zX%WM3ha2yO%c2je%;H>g{l!G>vqv9%Q84eG_(W;J%Ojz@-&QPJ%eq>$Ym?E5kj~40
z)8D3F)?kP~pT)?*(A#_F6$AI|*~$C9+t~b;jbo4#c%~yJVkFQodGhIqXzqoZj7}dr
z;Ho6Rv{XEQ_Jg9c7f&trtiN2*diJcL-~sQ~&o+vQFwd&;yXGpuvTN?$8uo%&hBLV~
z?Ao<4S8C1)Zh;$Xn4hc?WNF}b|G2O${mQnVpPx^*`@!n$7;#M3BFV>@%R+`_*?s0y
z`j7ubX>N$Vqu$)l@JYr693Yz`B(DFzdTo`WQ0n;^YF=9R_<Q~v>P}x2Tz}kElrbkT
z`s1|C(>9m#p5<}WnszLgVdneS-Cm5}zNc5Fl+RZX;R*;}?pANFDN@qTH&HX8X~CWS
zmv7A6(q|%i?yTv<NnJ18T7KTUx8(lsd!2C^qPM>IFwA_(^u#qX`u}#;%WeX`wYFi;
zpKr9XKmTx5Ma3m<eFlDx60U>FikJ7-|5oq{sf)a&)Zp&pUT|&V54Lq{*02b29eiGp
zldrA3t6)`l|5nqyo`&-`&Occ3GULwm=Q?5{+qN(;{Q0LK!zVv$Rt4h;HecVUFJC8`
z*DgKD(ikAIUHHd}mm15NK1}^*^kPYILw#Ab^jy9NTb9+U-#hc`h5Ug#+!IzY_Oz$(
zKg?Z!fce0&S6X`(FYZxl2zzbUDKu4%xuz^3b=GHZSwp$T)H{=Q2)ZaVyt}Y)g>+-Z
zGg+RsGKU^0{9RO}_9yd=Kj-E0&wKaYX4<g-e($AAHX2in{H_%(EPOG6ueNsfM5V?C
zAJ$`njP5?}7v8>d)9~59dkW{YeXc)>W;b?j-?shi*KhS|x_>Q_?I+LsqVLdGzxoD0
z(}XpQJ;G;}x?I20Q)$P0rnmt#c#yDfJ^#<APd(ioT`yhV-r(H+t&w5MlZk3OGCP>2
zX?QO<d-+lp%guGnUwD`omUeja<-2#?c-Hfmr!OqXo#C&sF-OJT+r<fMud&+wI<7QP
z(1AfCE4MeAJ8WG&csTyo@<-P>mo;78#gKT^&!y(<TeaQ$rG=~gmzgvD5DWPC?@Np}
z>#0*B6Fgcr+!oK2KMZOOm{c&%NOW2#z|_dVq1L}>_l(UE66Fk&ogBA6&t5jwWO?J{
zYm9DUE&h8rr^Gh3vB|Cp`(^4{!r9hju=`A*vPH2N_ZDAYfqE|$h6=_LW=k0ERK{~h
zM+uoR%NWWYl>9Au?Yg1ezLs8ICf45Yyn69xRn-gEt!%VVSASR7*voLve~y1YLkT~F
zi^PSZ<hFBWyN}iy{csbQ*UYBRV0>nAzg^d~Wl?ARc73biTPAy;xVWyuCVR#DaP|9^
z(i-*lGo!qiW!s)8@2%%j&S#mN&-iruqLrSfI~m^0ebEYO0zQ2`@oPQ9h3n@1&h6hi
zH{55xa%IJa9TGR*vFP~-FtY4e&AcVbGvD3ur|N+@k{rJ>ZGU|2`@YCvzkw~U!sGfo
zYyO}9bZnC^pX{ZFe=2`5ZP>6=lDoE6;gC$F?WYe*B;y#;X57x-FIzA6+Mw&ymufrq
zVEzO9_OV{M@@BE8V4HTs&(8;T^?&xhIP+!HjcaV@F9=vlmu!BqcjLrJlSaLhul|FI
zmTlYe{@2?vozP3#C{SAZ>a9jXVzIH<@nZrpkqht4U(Jyae?RT=v>0xU)r~Lh6W1+g
zcg@Y^?0;QUw(#(cgTJaYB<q{&-`u*d?sB#K(t-mSEe<+;w^@!H-hBT7YeJh~r^|$s
zDFPhd{#~*0Uo2oVsa9Ndk|yKbhbtbHuX|xovf%jD$r~obue%D`z$y1R8ngweNO0Dy
zEfTU{jimHl+g-laA4n5Ekj7F_TFRW9+`We(W#);Hg)R#lE~Ol*kuRP5BJgrxeZ(={
zi2D)grMzLU|M;CemL{u^%b4LYnPE-^^9qZ3^RhP{Sm+$(Cg{*mB_zOqzOGfg;rE=W
zFEiJ;nlN5Syl>Lr67-QV;ZNx~{orL<&UJoumpb`eb8|n;u4fl1Wq2f$VPbh9>#2lP
z(stn=XCi92XM8xuCbs6<TaE_@8l;aN-B};7`tkLaj|S=GOIB>yYMN)h!f&DT%1t7B
zh2M0sY|5^`ylv&1poBlZXXe|_k72O7q{2{JmT=YAEa$B-pX{Z?gaf?+9d&<8730}Y
zfOD!{`o8Vrvwr=0tHxmU=Cn!T(ZZr5AyNxM*>7B9J9s5JP*Z=I>(i4FoNEqPrS{Hd
z`c}`wtLVPgEiX~Aq4w9lcg$t`*U!vg>8#4vzQ>>RNY{f~gfqQ9zr{R3a{Cf>);CqM
z8v8{Ax_0gt^PV#8nWLU~a>*6%-!ojy9BgcU^Tsi}D^?0_D7jg#nb45KGV?7{)0M5^
zIZn&@Hmukx`twLZ$f?ykcM9y?TfAoN;WtLk>#sT2uU;Tly76oM=ikdWSIckQEo?DS
zl;^-d7lG;7oY~omSFYrk<!Y`LP+GEL?;5R#h1Wc_KNWvUydV(~?HzOMd-$(%?q&SB
zt-883Tr-{@IKX|NmM@rl#?46kJ@*)1z53?K{z0rrcfmS#wfhhM1j)AXl~@XKA9&;(
z8lW|8@iMtBTSV#)B_--JRh%o-TUdL1&CNZlnJeU%ef!S1b!*m-8b%-g$^7!Iy1Fyo
zzU<s>FRQJn7NJvYQQ{$Oy6xgyeaFz^yhD$7&56x0U!tjM{m*K_{d%SenX;f<uxIgN
zj$eOe)^)Y3+kRjwn7?^C+k{(DU;n*i=u`16Z2<4a*d<(LT(712IAVtAA@jYH?Xog2
zZj@s5QDaEowJYGxzT)Ql(<k1oZE#U?iJhBf&9!39Dkcu5ZZqkp|3K|=-*1V!JC2?D
zT3!A8!lfXIt+{v9946`&hS%JB^?#ar!&A=%7QUC=B3d%lH~1`VTC|3TyKq)RMa4Ja
zJq&k_3oI14$#Ot}HK%^-yT=+6|5Ze>Ebz>3iqJTA;*Q6kxoY<sZpSz6?C`ko@UT@+
zzkXt&;ek_DliV0~?+Uo$c<;gAe+oI<TxIOea69N()L7gyUbkYeta0p>z$D*!Y@)BY
zzVsaL7cx4SG}AddJMhZ3gXL)pIr<qo{!f_n=JR2xb=Mm=eP>kC{C+)2vOb8xsQZ@q
zwk@FbZ0t;N4DXU{l$8ZerkuEb`MZEkeO=xEu9hx-hTwW8voOp3S6ruxKfHUf{PFt-
zRlJO@+G%H>z4hI>Qz#^S^@ZEBtE4JaH#9ZAY}{d9F#mFA?^e?l+1ZS5&M<_n{2_TD
z#)0d=+!uLDj2s)H*)uktS-dp$xpn>P`E!qcS;5cLDKlfSn9{)jf!K3;F(H+L+Swi_
zeq=ZNWBGplVZ-6}QVE$7Wr-#E@784JJ$ubi$;Sc;#y6=fG5POpX3gfF{C-C76EWsf
ztF~NWjEku>ytnnJU_+y8!aDXxvsNc(9gK?ZPT06)9-H4a2BX_oTMu0e<M<a}T`pID
z{Y&j}{y$R%-u>Qps8(yif~E$AfFq0N<!)`yUOw0M&9-Z0?yJ}B-}-OYH^b-8^6%cd
zD);)@&TFsMu-}SuWwB&+ba3F?Dg4fvai@^Ne*1kwJSr0soD?eU<@@b^o%sIe$b=_z
zzd!$6S%2e9bVVHdx6cQT@GSVN!`i@fkV8vrm&&gChTGj;3BnQ<PbYND{xf@n!KQ}U
zTW>pWPmJ0V(jdM1*Y6b#d-n?J=<oytUR3>V8N$_;!NtY!+|c#-f5tNviz;O`b{t{Y
zBQo`V+Ro=9j0wqB2~YV~s|IFhYfQMYHDh8?8k4rwzkVi%t6V%O$GUoXxwmq2I^Gsx
zd|>oF^~CD>AN33y*7U4=n~|HVaqn7Gz=13OizmiPX)ZToe>m?Uf9?OwyV)uKieuLO
zs$S`lu%Oo|vicN*kgp@-1Dk8J=JWqv`l<h8X2y%g01K}Cd~VTgUPoh+(p4FFius)j
zlMR2d2BrP}xQ<D0;|5+XC;j>T3wQJTv1|<WVhfnZP>}OS-hr`x!K%utS;-X@BD}n3
zj&Q$b<yLs{)>VJL{?{L>>%0T5#i;##@6KqR?>CR(Qdj`P?g;|V_8!>JmHC*VI4ez)
z;mJ~lzR$&f?$21Da8xZnQa|Rzo^N|*uD|bhBE|va#!1uJ+fzTC-=nSf?!ckeYYCg5
zA5VH4RG8c_?R7)I)>Mf#^}cH!roC0$JBM9gw4k%KZ=c<oKYvw^G3v$TbU%8;=VRCy
zp*MwbPV|i&F)=+EeaS<YE+(Ej=wm2&<m#!f3&U9^nlUa}yP%=+?OJiB1V-7(=}Y2P
z?=<sfOwf8Dwfxub6#~Kgga7d;%s$+hTVN3NX-fF(i2|hy7z*aSdiqh}#oN~UQip~+
z&qc(ypTGaHKDkGhp_qSx=hxRv-m>f(FBoreA9c-t>+GbmtMTrgGY8T(2ZUd@ef+zO
zzhv>Ar7_PK{_UG4##2(#5&!$$J4F-IyNg2|LVPC9Jis9EPO|ULtvl_zo*&^^uwgxa
z`Rdj0#Tn8)&vx8@xxabVH>sK0Cp1ExPwlCf{crAekw<~SqOC26!Q+`N7sK<F)Arch
zXl-dYJF))d(nm?WCxr@=XPjy7@|0!2F@rHemw{(yz5DJ70-ZbxA3oeYU}<Xkq5MO8
z>%=eXer;=Fy1~NY;NJhTOk4A1LwmbrPtTKhz6lzBSqv75JTID+_9{(`{90fiGK1#<
zv#>*6{k@jf>Eb25y)$|BHcr0By>shMjuO6>jr%@2->r_?YqMa#Xu+J;na8w51QM9#
z))%d+$%QQ@5Vy5u+IhZ^gV$A?wIOBRVupfwStn07J7=tLdTt=;z{T)X)s*?fZmo+?
zRdqQy__jGGCf@FOKRb4Eug7|inZMQh{w{fUzy79SrrL)~OEb<+-}}gYNx90VRh!dl
z_FubJS5nS@@cenNJ-#;o@_VxHEGcZ*Z2nJQw4jUS#^>Md?VX)^ckY}Ki4r{0Xw=}s
z9Kc}Vzg5fPpTCBTYh~s2Kku2?W_%J~TdB34UE+;U&$;Tk885OV?w{DNb@6GcxJ=Kw
zPenZZed~YK3&`YjH#N;<Z-~4a+3{tXEW@@ZPd!;0TwSGvZk#W4blj$){aWOD&t_gO
zr}}8=Ur|v@<o0*$=7_D0eNcKfXOn}Yqc#(BuFA9q;qwe~$y*r`3LCzC+@!ME?B9CB
zxt01^46eHy*Z%oqpe3?s_qMRswMs5qH5fuR-?<aB=l{LkFY4d!TYRCiD~&;0Yga<r
zGJbb=(Q@vyY{7a7Z&*y8ulQnCC1a~o9B+27SA7rr7EzBim8<ge_=5GsWmQ!l<ti$E
zGd{=A*X1@bc=F-^HUs_jtf!}0o_SH{Qg`m0+J-GA0_<E?zkY4t<e4&)^~nZHj?Wyk
z3&l2U*ubl(I9a{HBZZ-!u`@4WqQ{Yx3Cn*lE;RXL(jdL|*Y7h-uIfz<N1Og$S~`VQ
z<+BuPL)Nn8%h`>Mi#Oc-v|r@z)~yn<a&1%BufOyB&W?*#FHfh$J$5se<Ph!t)F;Ky
zAZ<Ler@L|L5yLWJwI&vph{Y>k%DuZ2SfhI*+IRbc)r+~~t6#2v8*wZ%=V!hB!U7TV
z{B6o6Q<x6i6p(t=uxC%$$H$qw8~3K&<BbWp(DvZL$M0`e1a$OGnxx5m;L@_77q4C%
zI({zQ?faDIdg%+X>=tM4|ElNb;@o(+S9<Mb`5z2Y>>kgoxfrhMSXfA`e^<$TY}vD-
z`O13#4^7%X=k(Xtx*Xh>7bqOGlzMR9iJ|_5u<1Y6bN-W0{ObiJ<>GS{W<mb`?A&4z
z=QX%z#7^$zSkE!@cl77aiLwF=eT|F^X)(*UZdIH!$46wJc%Y0hLtpt%E1lS`X_-t1
zX8N&c>P+EbxZTy2@a6%7@@>w;7BNZh{!0icuD0UV-V=W2MIBe>8HP90nPix+-p>|m
zX|1<hv|$79;lrQwIo%&KoUCzYd|-2B&g8`(SOnA<N<sp=uQW)X)!{U^T65{POO@-Q
z8Sy>U&fnkl|DSF1?4+iR%-QQI>fJ3ZHx_OP_&D>x&8s(q>l(K|dw$q)(eLe3H`Q;>
zNMf*vWivRW&1C-5TvU(a?sat+U*GL6oHL$fUw<H?SD%_Q|0)wh&Vt1vGec(v^T`KD
z@xJ=U${;QtJY)9j^BGDV86p1`Oq{T@h3P=$3QcQiKfz6#U4%JX7i;L`TwcR);gtLX
z38UmsA(hg}+CQv*D19%Jx-jW@ikx~u#5SJTsZ%9h$*un@E|b&V#B_Am6b7H!2WMI^
zKKb=Ejf)}u;-=JkJ`K&62OcPVK76?B;v!A;rU<FXL)Y(xKdfqSb$$Ec)24=vAAj)N
zUiK!(LT~!Tr>A<^eq^3lb85~~o`hXjz8|U)6MNQhC+6k)#U{_*y}Mv)<n(-Pv{sI&
z;wopx2R6n^0t-y-<Ezvh+Gd;IPR!0;A}Q=3ccgdL*20EAmnQo#W-YEi`B<aW*C%0b
zLZgfM2OqD4TfS~vxNo!E!grfC@1CsQ5WrSocJqcr(`i%Jz>Cbnj!aC;&M>+Cc2WMj
zEvbIF@b3D?-;4{^e77xEWy{uYtZ%n}%4OuG_=5FTH{<h24wLl2h#AW3;`75^$Q=Jr
zV3L}?dWCDt3NhA(&px+%r40&8>RTr6-FxSG#+@Jg4e#8DT*<!UP&Mm?8D^;`yF24q
z4jwGi(0_mE!iA1I-#z!w?F;xG@S^z3(s$zi43T>z7z`{ddM;h!o5g5zdYbO!OT0Em
zyA&?kUG!M(6Z}F>IGy49_HB>il9k`cNBoauDpx(=e>iCSQltNMQ<fRZZs273^8Dkh
z`bR+qj0^rqIy6ZBb7WMQxn6@|PWr4(n;))l_^!|J<e6D^*!TAm-&vL!Z0<VF=vL`|
zFn596BF$ZU)cTmWY`D<g-L2Wx_2fL$vhZcfx7@$k&f2s&ad*bV3MP-hK<k(opTyLq
zlFT2UcXt{$%1+mxZ^m4)_L)?h=nw0?b$eO8r}fnTKastwjJNFI!3!6s3*Nb@$JX|H
z<H_2EcfQZq_$%drY24TEGgB8X<l9lYTKMl@r=8~uyE<l={F^@EXA{$b%4LSy-V5Kw
zJ2V?NgmE+23NLuN%PaqJ=G!KNX2B^hPv|XvyrahQGOLbM{6s~iL!38nek#{odVii3
zL(Z8K4aHx6{Ci!0Jz79&Rb%5{8F8ss3KKOSxw$VkRCa!}wSGePRPHstYXUDQ+^@J=
z{k=s)_w9s=^M029_!%N{p72X2t=&1X#{W^GNetT^6MY6yV6?aIbaK7(cDnB2xvR8z
z?(SWEXqw<6DG`Qq#$A34FJB8UTC~W!csFNkxM94<sw*YDdv%iQRm{Uq*c_=k$kgHH
zelapm@1B_8!<IE`+;-+&w7$_jY1t&r^ny>9FCVN`U^sIo$ECu8wPADaO(XV@u(F5m
z?kX}gOx<rEkz;0c`c%ri#V0Hd%$bw+<7ec-J2f`9&7c0TXZYJxH|PDUqfCjD=bTS!
z`*piv9aryc1|zqNc?q$~$~WrSSUr3GtETK*z)&Ff^65u|8#gs~id-={w$I1M_iM-v
zBhw=Pgk4KQR@!mCy>>9T|8dgB2LfVk(_TNm>7mA~abLVBtW=C?4pTx}hFa<W4+j`-
zadD|I9q8$CTNCk6=YFw*S8~##?ga|bo!75fYH|HBxmhpY#nLcyW^YGFfsnmiy(rhk
zS<~5<d)&0=+q8OfVCoCTy~j*!cIa)mWE#ULGo5*tl-a^J`#u!7@4UY`IYWs9oI>4a
z6&EFJPvN|=>y!SzdGpS>hfHB(=UlhC;aPS=z(%WVu9f>)g!dm`_LoV#ob}%JjETBd
z*6atLfA_2I-g0V-=I;90#YG9v-tj40*DsUawQwPOY;5!7w5~}vHzu`ib}5@KEz4WC
z>&^cDjSK-Qi)a6EjEtPbnBW~J*YoCW;=6ZxpXYqJ{c^)+uLQX*qQ3uG(pEj(<kt6J
zT3Ga`Yn4^}!s0oH4qtS6%y81ih4F#Sr5RIICo)cQkCKuP42%)on!#sK#-LLh63&<Q
zLhnL-7{l}jb0wtYoKmxwo^g&%O1?N@l2YB7hZ_W?UMYmTJ<NI<>Qd=`@{aw+-{#7T
z1s5*lyKr^s_6=4pZdQuMpBs4|m@qEb-)zs2wsPCbp1!Vvw^5s27*2TmwtDBhneu$;
zT|eh3{w5E$ajo#5^jPvtK&??RKd-1rO7p*eiC3<a_}ABes67`Lm~rY{TZYR&$^R{9
zSiihA?EerH{7}faQqw51<xpVE?rUpqN;)`fjj!T8*$~TdgDouL;ohWEItw0udio+e
z%Spf9rddGJvevxdet`VC>#^=@;@6x>mNGV4Qu5#Gq|Lk)*SbW{oj98-rZ1Z&FVu9<
zy8J?Ly#Ch;vF_ITi2D&sLY8>kwO_Vni?EfI&X1qH>&<QN{*JRyI<oauwh!A)UB(sr
zO`6kH+INQ@NKk(uux!@r^NcxW+=7CBCr(VT=gxTdkg?X-c#Ejmstu_v8uF|S#T@|(
z)w%aU_5=noJ=eGyxu`SmPDbn0sf>5-Ea}(2Eb%V8@fP>0on^80LJzh{9r*I~PRW-q
z4<rN`?=eR@q$!=a!kCa2s#f!+CLudZyL5j>3XAW}n-A8>taqL<)ARBFE17HloQrVG
znAXQPM_GBf47<c@@$M;~Rx%%0v&OBZ-MVx7PdQmRx8$^EQzQ@U*=2KM_RZ$(lc`Jx
zj`1W^1U!6hvi27DnSNa}_n-CG=Q%H0G)MFu+p}Xw8p^+}I`fz5AjhG@`;YCd{xp4t
zqRUkchB?kHPB$49{=W*n!OHG@{z}NZ*O`An^@YTO<$NzD&a17|_&R-tekg->ZP=r%
zrEmBv847y4ne|OW|5(`E5oBe}m5`Va%lyvkr|6NN$4}n5KWRR{t+DZp>Iw#i`dz!*
z1EOvzUi9@yi%(f%Y-Fr@oYBsLC1H`pe~Xy4d%6NAzS)|rUiN?6v!@3y9Ait%%QHIf
zxz^*T*Ztr2d_Hp+i~ZBq#-*<Q$@n2+{h!z83<Cqtoj5Te|Jy%_=~K0r^ZY9=nsxD}
zC4;c=&*S;Ri?T!*&M7J%-o$)>jdgcDW7?nk_>wJb{r{y88#2T^YPcmorTXqVBZmvj
z7KW+ihindAFuu_IX<E_D<vWfY^<-h(w$1Is*R3v5v)=SLdAV{u`jf)m@YU0^AllUK
zotE}$&bqp=4O^BlU3j%6sdcgo!;5WMqObH%>v@Vi5Mkh(-K;e4ji=Pgl{QC??(C31
z{dwR2jbG~B*KkG{?>kt_8}NIt%y|dKLv;=Hq91BPc3z*`eCUu&VDRPMzCOmC=O3<%
zIoZQF)$pXc<xa+rA2&5uI9+LEI$-Id!lb4B-sA3ZZ%@YXMuq^Dq+Og_m6$mg<ob;y
zxl&hIosRilH+?!^G&?7^@Q37+{YL(vc4mF_>?08yT3G7MV|In8fBiA9QBK4}MB!NY
zx9sTppGJ3tg^u(G2T4ts;1I9&N=){wYnGP(pSkY^q_`aY`FClhT<`ArI@y-*!?(BA
zFJ4I<`1JJgR@vpV87|pg=*>30zQHQt>kqf}z7C;_oX)34?GZUp#h9?>XQ?_buVuup
zD{)FY=J!qAZ+}CEul`nd_tJO%e(R1a_wUeJ-PxkS%GyxO;U3;HWlEdpZFVc`i<PgZ
zIT<%}cilShaD$*k#^N(-=VIseGwsnnCHp(1blOj&+5@)^Yz<~>$cc@$aCcp3SGmXR
z;j63fjF=C6x&1QY#TJ2UYS)6kbN~K*amrlY>pwnTlAhu_Lt0FK+u;)(^&G0IvJ5i{
z8}tebSNKn|Rn$CZ@Au5&fcNxQ0^-lP_}YI)$O&>>m@$!Yy2Z_#4^O8~7knecBR!e@
z-t#*dYQ=Zg9Vs%{dh6m}Yc;J?k+0G}hU~a_F=%(=?_Vt^&gM=$@kYo<Jb+<EntQ*T
z>jkF#Ev6qA9A;b>GxN{F%QGf2{$A=`zc4>f?|bRwNv}3$O_jcpbMx*gsiS9P4N6mY
zt(>xOJ!^)3%C5_D8_WuHFKJyiP?&Pp_Q|{n4Zpk}8ykkNd$MTNE4^8>f2+yPF45-9
zX1;c6kC?qK@3ejU49XJ1ieA2wa`E(JPfB`m+U0J9&Vz~WF%#$5%zInv?=fSOv_+kx
z&APDqxYmRSgUtA#AltC@W#aaEr%p9(T>N;-*Z+DV@dtJtC>54k#$2&3z3za9_gVfk
zrdwT{nye>H5|IvmBP6Z;@o>IRm6iOze_<Q8&TUQo#SzHB+K{!a^mW*hC8>vx9pseh
z<5;<JkLU4_`S$$ld!<Ep<pl-J{Z=acE01;6)GJ>@YwP=F#w=2|e0l8R9l<)jx*bu9
z))z|R_ey=8uJ3GeiszfT(IwZECBl;?y;75{UiN`UF8b4qGuc<;_vsk^(>I;kK0&~G
z#>~tYr}RGa2s8Bk&nS-G%EhaxX_S5F=Z&8Y*(Z-q{iH2)yS?3Az4Yz%*gYKIudY^)
zb2`+oYM&H)Vb@9P`aR~%SG~9xth*W?)*Vm`vAjN;ebJ&hplo;SSas3-$2;q6UrnB5
zV54!9d*Yls4tMvb_$^`xILpJ!o0y!<Z5GXLWu?^9*A)<U&9bh+qh;3n{q4`Ie%9CW
z^YJMwFBV)KmKn+LVrwVoohb`{={!)ieGw<VCGS*T!t4bK8@_(IP+#@9t>X5ptCNkn
zSb14N_3(_{Z+2yU_4E{a{D0Eq*Mjo?@oL4cHG8zz#XaqO%^3CT*P#Q4n9lCpX>|Uk
z&?eS&Zq??^bLON)L`ohyemrQ;+IN?hYBC>qbS#O7k6-CZtXIObeQYoGuzt}BJLj_M
zmCJ!*<^z}Jt><=j=3BIA&eDJN8IzCRIn4Y_PA+4{1lB!8OB?TPPVu`mul$S6#<X7R
zx*rR}{_Ie-m)9|iUih`%*huQ(yF5O<@PCsGr4A-a8d&jc5w*Ef+VXt{(}j7Lm=Cx&
z%N_kW`}y)cM~>t@Xkjr|QN8NvBV-d>ASErH%hIj7clN&ZJ0;7rvsBdnU-+?q=h6D(
z$A!eiew{d*E0|yG?cs3uXgA1XdssVNJB3akiru9$bL0E`e0O(G&Y0yA|I4?1(7DF8
zhBZ1WVOe%jecB$OSIJ?jr~Vi&Ik{}s9@Xya$9h+I$-HmP$b5NtZS>rZ-lYr^&e)1D
zoHLwlUj6vY%-fHSUwwY=;OD@jUivDkSF_{mzw0wJuvX+&{K$JS>pkOZh66so+RK)N
ztNdd9yW?Vk^Q*dsmu%~*6&QFpH?nshb&9)Jv7lhr0~0gW{7Ge249~WfM{niY<#y(V
zqTPP+uU~CDdY1gEFZQh2Gy90eflkK*F3FO+@9g@h^YG_q(}?Zood4{w)8yn!OuS$`
zIrhlklz;V}IkCG!%MRDbvFFX7^j!1Awd*`3(>l5rW>0QmDUaEAM`87*?vQ)4%@#iU
zQ(0&^<Nf~i2Tx6nS@qxjnF<%f^BG&SZ70mX-}UWV9fQN!pP#wd8-zD=Mjg$*e3-pq
z>V3n<oT&+$Z&W0`6#fx^?|+Ki<7pEbmSta8*mJx`F==B%uXO$12{R&C8CK-2cguCx
z4bz>lcU{)io0~t}+Y|Zc$CZ`0JNnC88ynNsA2GOZ^Rb2BZ@%3Bi_i8|nZ64NS+Lyk
zmrjsacdKu=dFSrNpMT<}Of5}1D^>o{@N((@u&tpBm+fWCW={22X!<Ue7Ifu8?9q7_
znpd4Sp6L?%cJ=`QnH=_s9`!AY7MbllU&z6I_{9f<s86368J?dHPd?1%A8I;rLc0^=
z1DWKkRqa!?cY64&af>fDw({~;Rb%v7zU!A>-u->eJ1lhH78Ufe@6t-M`<7YJpjm0?
z%D};Jds^OXBL<UAo10@jIP&IOD&N~yx!L^Oyi}$G|DXQl&t|%Iz#+WKF#Tcu-s%TS
zmmSJJ%=U4cu)5ZVCzI>CY^062!`7F%=jNKPS~bI=J2`{ndg$r^TUW6U8z&quc*Qn(
zuD8z`x0*fDJv}pYE_OIHygK4ikw0m!tli9dA!)JP2|vFxGZ<`PoTDV47nAe#Nsz~_
zrlU;rDh`R?uMOAyZ<%AZ$1KO;>P%w^sd}k{PfvfnvEiV1>spnRXBrH1nrGxa&<dGj
z!PsB=dO>!Q()XSBYl7Q+XYWbKS+g{jPsVv!%+a-rjji{;Q%ZPv_K$h1#(a%0oWGX6
zVdJZKXE~+z@75oMHG8zPvUdkY-|qdN@}K>DtG)W?JGZ*U6Ze;B^5o9=l~+@z|LJq|
z#>&rE>fb7D_V@Q^2W5{VogbMl+?#E__|=*>kvl$eKLYgtvrVrTe9M`7<aJc_Lnfac
zF*o$$bUy!?{8N2n?#*p4rJwH>-SKyBjep9be`XESPo)TLz4GlXcfp$(Z>H8S`B?qQ
zb4u-J-k@Nq2d}c&`1yaHE*CVK4f3Q}?kBgRBHO(Bf3LM!Y}BniCOo^bvB>80879%K
zIrBKG7&U$hH83@o9}Af`$Lu$|!QBJ>?KXY+#rvmL_S_HlZ!G_+^(#7>k%5g(W=-7N
zzWw#HJNl|+BldfIJM(Upak|Q`djENAT%4Mu&z$`#T49v3&F1G4dA~Ul{33hI@>uL`
zWu42HmhXSHp}zFP<&OD}Heb=7IPKW+W4(_f7e)X7`+my%-?P3+g=`7&x%=1p*mJ`L
z|301B)tLX6{X+!1#7)h*b!{De&yq4SSS&5i7R`UWElbp`t*zkWW#cJ-m5ZfV8;U1v
z-pu)k+5JLfDD!#tT@1^EBW|=^yJoj0_O;>PgR{<<%1MYa*|2sy)$?y*4oz=p{lt3r
z{Q3&H_|#g~haCa0>YTH)cdU=={q*?w(c9Z{J|5h-XK{tupU4-lJkDR@D=U5YZDsI>
z%14|Zw>>_7`s0=0e_S?_Mze*4?p(ZZp}VU~kD+1WTHTnWq<}w9ryHHWDY;Yl`1<<p
z2TP}I*q(mu25)Kk;&1Kp8xnq()z5rhJMW+6Jg!=<wq0$P&Ci^eCwVyhkN?qm0te;@
ze_8bCd8U9Ecg3&FdKv35wf~k@Rv+p<NpAU9AY@(6wqiqRi;WBy!}ArrexfT(Vz^{&
ze{%n;`|K;ZE$?gVx^>g`uhB6R_+h-@2lvr)yMIbP*e7K$IiKmQ(f8DXZ6(KcD&0)3
zUn6GsTPN@D_x+EKOPlXrcvXd4@Y?LudBK04PA}-}7GBQ~7<jRD(j>l|TP`<Sc6x<R
z?_C>R`|+sw<LrZNe;$czSQW8sS~l^Q<qyZ@#~BYsM;*Pbwf{F?pP-;Y;k12i+Y4Me
z>Qn!5>#wcx{CBK%50}V4W`W*Q^?u20o7XI=KJ=yjc-D@$x5Xd)_{i1MbK?HufYgml
zjf-7Be4SGNgHLg@?`h@Mot`E}O&9;jPc+`+vMA?72pe15$E)E>f4ua6DXz|-@S##|
z_I369`{mu*8xQ%<(D!EDBk@;hpT~6BjH=u_9lJwAGftgiVu;c3Z&|xgSWj;9#<Yzd
zEsK=h1wNgQ@2WSKwVTsE*P1yo%WHN0nbh@rx3SExuM^(8_l!~gyw}&0Q!+S8jjpks
zJDuIQqDa!q?cMb$BAo?~5A$!#xUM(zyG3{j-?y}H9G@q|+SCYrXK`>3-#DwGRi4>#
zH$%qBph>|ToEw{adlw#&IRCPyY@7Hoy}aN)W>uHFpiFqGPqx0fvDNb0-aU--Ys-Sy
z72Ey)qxR?T+6_sqU(PgMGb~M<cKFm!hkcLp=QHu>%zS6WniIcI_T~1=2Vc+H(<0CC
z;>GLam#^0=|K9tZfuVlikMuuTZ?i4x_Q=G>PHsN1%X|8Pq|FaEwnaAY*t=IgzCO0?
zdVKt<fZZqFaPw?A_~~iik5Bcdg&2IoA3T~K@AgoAzK89<_x1V*-nGot$kjUdb=T_^
zUOp`w*7Mi-+i8B5o4>TSO?<KF+i9tc2lumZ*-d)?p-*VpAMXp?T=(3I-`?FV^L~H5
z@48tHmX>E9e15O^%6z@j`wxj%&HE-uE@CKHC)hdR^Felw|99Vic;tQX$Nm3W7jD(x
zvVW?{bdZBjc30p1|8_;wq%8ei_MG-%o4HP<Cu0hy$n-tyKIop|J-adYrrDpTm*P|8
zHm97IGl|{Z7Th_1(aznH`8gGwA3x^(c+`FJVC}t!hdKWJJU{cGJA>W79Ri%3c^^J)
z3fPgG^6l@d@Y5e2w*P$e?$849IETMWy>~>1sutGAL`U22`@K%6x=yY!JSqNQyxw2d
z>;FEm>)hWht|KeE^15E0j$2x&+C1L+u#au5Zy2JA8mGO!EI<3Jp1_~t12-H${?1sj
zeEzrN4<2lA+3Oz3CwJy3w?0ea$92yyUcSH(m$mAZw8sga00xWWA@i(QFTT+DGp|Ny
z-n?fO&t|gT*k5m7d#ZTfuT>)J)-Bs|?}^JayN3J0m(v-$|8qL9u)LddG56lhAAJ9&
ze$}61GR@=e`uw~;)%E+j`1e(_SBJfAlym3L-z(bI%wDY8^!ruu^9z-)#l-fWNU5l*
zV)^moG1H${;iuEC=o$UKwx+Os;zYeZ`Sdgv>6<qbPtLR5u_?X(NPS`T_hpH%!{Q5e
zF00V}XF5mQqPuOL8_Sy;il1+-uluZZFXp$JPEXp0WQX%29Y1Ufo`(8ZTJPJ-k+FlP
zW#7slwk9+B__%+6GmJd2a>=q!6DD5lFu%{!+_%qe+TM?BMf`GemWBx}lHg)^E;NxN
z^8KFXr@y~9A5Dv!#muf$`0Gn<{mf*>+qZsw{B~Qi;`?3E%{MRoRDSf`;bwi~Hm8@r
zS#2Gj-9DgP&m3{dSpRb2=CZ^2*Z+v^|MP6RQUA-E8(2~^4qGuAPgGVq#My8EuG#$F
z4kiW(Ihi9<ZL0;Ue;AbX_A)Z;|LLnGS9wJA;>A0XTf0{rU+8RD@wiu{q=bio;ZS}3
zck3<U;@#ZN%a?wfI3uFhxqXJ|ytSog1&$dz+)9qwP`dOykNvc2o<G(#dv<<PWZL{7
zp27L9!^`?5@5OtWG}jx?EO353^S-<D-!ID<U%Zq&G*Q_#=zD)p$A<LtqI>?=iRkFe
zDDv$tfA3c8$5#<9y2iudgw6tn0=|b|z8^evJGy=m+l;kq1;4$I?+cIH+4Jw;$)|4f
z>i@at+<LNfulIi6<7apyKC(Z!W2Savw#HN51FB*Vj@ewvt=s)<d&ZvI9sHB+=WJQO
zZ?l~BzFN-qLv_t-!oPK7AO8E&-_XM^@4(US(i2tBWoJ}Z9m<yuzVrRmRJJ*GwbJ$f
ztN%D}?LM=w^mV<>hO}PmxLQ+5h6UL<Jv$D!7p9(<`?6(A^7nTtGB!Jewr%ryIsMDu
z-y4GkdaUlst*o~%om=|jYiIo9{PTZ!f6ZxM!F=)=L*ajZk81806F2$9eq&q~_ux~l
z@&0zU%U4q$zqt6d;`Q3q8v5^NZTbJ<p-q8B&YN4JD)*M9XLYqGyVn=ITe&<%kJqDP
z*M&ukicg;4ko);)zJ!1WTb2G>zC&O4h}nER5-IcdSD=J+v4Tk7BY*bwi#M(m|NrxS
z6b}#Ql`AhQ6%x$9{E$4*8Y^(DmSy5TRR#z1-`^9qPj}d0D7dKo-}mH)yYDXlcx2-7
zh3CzV^qrW?&~U3SYEQwJ^a|By;`J4EZ|zi`Z+UcRow&f~i|z&+HXX9J>pZ^v{2#WD
zVyYEJFWGr`I48`!*>P7t{@BC)#|~YYvv}hAwFwmx%8M6E{k+5Q;K9NS7x&uky}#Eb
z{eM60aOz_<3)T3e^TpP=Bs{6J`7CVD!^0U+`9?y^Z{88%mEnSmuJ`xKuWj$$C@aUG
zSfAx^t@K*r>xsuVJfCPT@O<~HhyVA=$TO<{2z@c<9?!vLE*(8@7#Xal9$y&!N3~6E
zH_Jr>Zi#DWu0KuG<=c2{c7AKp^UwAVPS>w(ZEu%kc(A&D`lA!eTYtQ};>N?NYQI0$
zJl`?lrEbiPt=zNE)$4!V#U=7W(Iqn?|L@1(i`MJk*S9RRn>u5L?(_5W-QC>UeiUB6
zD+k&r!*?!k!={V(R{eIV-m=|n(dxy#b&QIy^0*X>4_#VOvFF?7<qu!KT=Z_40I#`$
z%7MoH|7IICyiyS1GPJOWV_LFq8{1ynazzoYgtWw^Uw-p`x$9i&YREL*MdR-+hJf%;
zHfHB!i-U#_4l>j;aJP86IEGkg*9)C`;9#%i&AlOG=BMKpT&+xZ&YWgp(20~&mMdTB
z^Yf-A2VZwvU*D(uS-EFxzI^|B=x(&B_y4J4&ko$JX6*4jGo|kBuT@+;{QQf5=S}xo
z7avw48^bR@W0q$9x03wxu^+PYlMg-$SQ;<Qkd;6E(3LYnX5ak0>i3t$hDuu9j(%{Y
zw0&{+r*NLEoE3}=7Q3so{@zknKCE%Z_xL4_qh6*bS1;Yj*tC#wN7XOQzqfMF)_i!C
zclgjLwzxXSpnk!V!O3j`s*89Y$b2}=FTSDf@8S<1KRVVm_MGJ6fB5X|?22bEmj_gN
z|9jdavhnxR=?`ANZjb-_>$=ze`m)qiRk_&RY@w!Gz4n)7XKUB&nW4XGTc4kVgoMUl
zxiqz74@}Jt-ii6iedzz=$NdGLpZUuC{9+99#<Vt;$0wH0S2XcyTy(hTk(K45<;&Sm
zh6jZd{S_5__~Y?>K1D05sF&CM{QZyLGq3MH^JZmw%egC`t;-a&tfY3w1=PvztG}zi
zza@X)KdIl}-XGuhcYpA&ulIlc{m;lC^JD*e&A+$q-o0B;SmtzouN}xnzW-14Gcr~j
zkGKCb`_lTq{r&cb?rpz!=ohba!JFHUjrxs^3>y0Qc+aY@a+N$_*>X1R?tgpfWyjpS
z_W#?Ys_3z^$W`?^TZ6s46-#Yx?bH~1jf8qdBV*&xqPKR7KW+{2?d=T_Vwg5{>cNu-
z<#I$*#N(?zy7KVxt$I_sx8kFcjI3<vr}sw3PF!$Mee3Vz(=vCiY){XW`nNZxUi9$s
z3Awrd_x*q06nlDlLW*i*`94ovzkK!TNw44E-Yw1$Qk0wQ%sgf4)Rk}U|GgUjkI89a
zfa>+@`|I~FQFnKDPkpQI5-7ru#aLTgTT!_(Pd3us-F<3ow7)<9y?ghxcJEvD^Y`!7
zZ*EPSHce}{8AC;d#{TYtZ9DGAyGM$G?5nC(SASam_ncUCboA8N*=N&MfBBn|y7bRO
z^OiHIQ?k`s1e`c78ckuG!`#%|T=?dO;f$G@^#(Q*&(<G0#B{t*mia)6)X6uNB`*YK
z&7S@6@#DqsmSs#0kE>+OzP`>iAz{I;*^5HuYQF?pSXeZiUb^UA%DV-g3Lrxjqmpuj
zI7%6Xoj4R*G9<YeI2Bt2oVM_=Hb7+Cm>fVd0=mwO3Lu$|X$y@EiXHOv^(|!hczAj1
z)!#}>NjXJEO3KK}Cg$g_Z@ZSc@87>V4i=`)TpclQ)zjMr-Q3*RtgNj!*8Qz2u=rxQ
zBui-`$KAVkCvTIMkXTW&R6O_E-MhTCwY4k%?`v*u*3i~&?(XK!$;r8L!OBU4c|{pB
zGjqh&EYW{|-`D%!Dt~%P^v2DbiLbA%{qXJEvHELkqYW)AEPnT1DF7X5uA{4~`meaG
zEUbL9iBSLX=GIo$uyrw=YooUxI&gsDe$D6JU9*>de0OK3@yq->mo5pt-@E*eX*K8P
z#dSx!L@i2RU0G85{M_8;ty@j!RlU;Ov2$nQ@jh7ruGXv!)r(~!4681lum4wk<JK)D
zbMx{``z~Ir4}5cDBXj+q$MS)pp{>uJrQO+8${k<xu~jN+)z7l`_j(%}89&y~ojdnc
z-XynM`)aM-+}$r;zRbKZpyS1hj6EL?algu&c1=T1Z`u!Q`+^4zyJjyboLBwM^2Y7k
zi??hkxwLQLLPd}b^XvavYH4d9eExajv}tYm`~QaV>Z;!AW2$#BwJLcb@T11g$=O-`
z?dfyp+|tw4>%MKC&&c58<MUzi{68$}{`2O%P0M1Hm6a_lpV8RJ_~q-@t9Mm;r_7$+
zoqK!R!6Qdl7(P5~mrqJaV9?am%*vZtCh>Zb%<ukP_ou#}>~H5794!3j&mXn7-hO^;
z-A4}@pSNLdh&*3?dt2_8`kj7PnwT6+jm*s2T3cJM@ISnDE2>~;OsB(<)2F$4d3iVA
zbXhxb^5kaFt>Yga9uBJCDg0D`gC$~9O6QM{i(I=I7+PCfUu8`Sv#j}Hz$atTu-LtS
z(falNch6q*P*YReuwg?(U*EYUwOhAt{qW@rOZQQs{Ke->7wLWZ?0+;XJG;K{<0IFP
zkB@eXD=R4_-THj%_HA`uIWt4Uh3igA3URRf_;gzTXn$@_&W6(0VGIr#85%mex{M4n
zXU?p6y>@%SlM{k(Zf*6}&Al4Z+uO@vka;%SY_{$__YmjsaPjkYzje->J$v!)-ClmX
z9}MsJeC8`EDoV)CUj6P_X79Ie-#jP(t$$HGcLg_VgVwR<pH+{Q_w@Ch5@m>rit?K^
z)5^fW;N|JbC)_ney!P-VPtIa^u=RS}WQ%VX7CKk_|NC8&A!O6W$Tz~q{z?-$u3fwK
zDr3?$15?wZ7Z<x9?YIB&fSHAj?a}M?`;Wa|zkl7aX_?~O+}u38yq-B=|BEoJiYO^D
zsSgSc7Pad?{dCdRt)hz;FHYDzb6%C*e13O#ch&6y))Lavr~g{9u(2&#y3}<m?<FT0
zK6V*C_Nh~+KFYO`<5!yK@v1^|krf*o+lO!8+_JM*g9?h6n3xM!uBdG6wY%QA>w?4q
zOD!!eE{1}KhgcbWo_#no)A+`Y!o^mzmln3Qx7Qc`{Z;xgd7?*)u)3duj*d_7+DkG2
z{{6G4`?KT6N6^88eC^G;(c4yR44t)p%^IHa_xD8YpM9)2aqir*{huSn<mLPO`uI{(
zQWz4d)P#hEH)dW|Gu_^kp?r#A)y3-fd)xo~shKi;`s2&~_D7F)i*L-oZ>JN#Plk<+
z&7$Ii!o1r0Z;@-FwsM)8nhJ2W-q>5ceb?-@fh<gnhYlZp`1*DCfddX9VPT6_ulAOy
z5PtgW$K!rMd3pZg;$jI&NzhF>`TKq@vpDS=^7ziqVvB+Y3{K9@iMhGGPoAXY+}y<4
zZ~JY=uGz~9zrDNL{pnNDhYA}RyBY~~zc~j$E?clbAtIta;sJmC4`#Fcdp$pXR7{yZ
z{qThg0@h`30?IdciY4v+dfeaj{hocoZNI8s<#k`v)YF@1^26M~AYhTvpS983C(NGB
zZEbCR<j9c&H*QpHo4xYmt=qRJ&YanK?OK?Hm6ej79^bNM%U<P8JGN@=+N0_7Yuk30
zzkl>{`FuAYpPpT_mwa@oR}##-v!ij-CL_>{#>GXhL8tvEwuc7<7-U|Z`rtuAL_|b~
zytt_7!(+YD1w}=NPEFNbx{k@UV-*h%XTgK@|CcdL5OCs9bcya^ZMgCtT+}a0)nHHo
zmHrovL>Ppet}I)+l(o6J`Bfg9VoQcBsD{V_-Qx4&MaSjk{`ISOYqkh1Dn-!(uS$yD
zA|oYhYHLB!R%+fV;AA4j+R!q=^5M6)w>$d#k9Ub`fB5(N{p#J8Edq-!g3MSE8yhS8
z=<(x?X=kPWe4hV*$<l`$iY`ZA1WyxK6lNpG-*5AYBPl6K<A-v~gh;3PTk2Z`wpRUq
zyZz$*`~9a*d42i*9b%X$*s!a&^Y{0@d6V<uXALMmot>Ru<q0XaWY~ax@$~UyW`2JD
zm^~GO=6QDxe0zJ_(8y@fyEH+k4!6Y&69kOZK{@dE`~AoJ?f-RvjvP^%=yBIqsYRgo
zXka-rhvF^I@cM9ZO-;>+9R&+3qFr2AKymTxS=yJcUk@HR;?k?D(jsuyl~F;_MK?l6
zEGaozJ@@<P&&~7a-+yD?A>g!yw2BuRRi^_OJUA3v1i<lBkBBIEs1vHdv6(}<F%KCI
zJec5MboVW!9ie3=_PLPZ!2|XCE4CVfOjAtx_NSihZlbtH)=L%!1_lOCS3j3^P6<r_
Dpp|_2

delta 51316
zcmaDpgJsSfmJLqs_1jKu{$KxOukOu_j}@cul|8Cxe>1^BNXW~JBb8N1h$(T(G^gjk
zt1G>o7cO1;-g_bIDLG%sL{m;p&It|;42cnPlH2yEuCMUiwr6=={hW%Uw<hJ@y!d=q
zNvzBH;(4DXJfGirE_Z)+kll=TYtM3MY2W_v`Llw`5%>2M-i3yaCr>8SyK$S>-ni6w
zV$P$rmMd45tz<bj@u|c*mb^3U;rbj!GQ2+OemO@o8RjkCzFoZ6t$F?W_dC8bGc#xA
z<d{^<>F?*))z!86@t`@T^lGTb(jdD(9}b_q_s(UJKI_yv<_nX=e2!(<)y}e1<2kTv
z7atp2+k}%k=Y_rdeU`7<$(6hP+N%1$tV@?HFiTovZQJlH_*naq>+DKhQN1y$?$;i=
zc1O1y7Hw!ykczPv>B^2%y_Kiy`-oL#Ufz<B=Wn=k_?#F!9-a?f93YV5^y99?HIW9M
z$x~DeBln2f)bBfZC*Ip*-fW-y4)UkOo*p^)%74y1d-ctH%NZ;9%+1YXVq+z3*3W-a
zf8apF#hQKh|Nr|w$EvhTfBzq$sa{8Ox8FV1Cu`j^Z}qlq)BgPVGco+)%*#Aqq|X-{
zdj3dyVZ$ADwMDU7vf)_;gSVH7ii*dYQ^MRI_!P?g)?BS@aMaY?5*lJ~W&Qr=`9VPf
zs;Ykc3oNI6R{Y3iI>(s7IW#t;l-+s>`-P*fE%o(IT(MV8bvis$*9Ur*<V(r!vRW?F
zBROLgL!PGIwv!B7mNBGA6wBRe3JQ8*Q$6k8wXoIa40}9Ol&r0y>m?$dp83DIZQ3-k
zcY8kjd3k%k-S_Rl0R~o9)|wv=+qcY!WW9Iqo?mF_)PvUzYHMrRo|i}l%$m_@!F!;1
z$F5yQ<?mul>StZ-K6~H*!`iiLTiV)YZEfrB<~F}mz?^=5-qNclj=s>Z|H&O08L7N}
zbzOy}Zf|<-Z|0agtc^iee`Gz7^5wPtYim}{z<7{3qmMD;%<P1&oXBlg6BFi75U^ol
z;`zqn=Qk}N@Zzxp4Ksc3>jzY2EOz@Y>Us5_M(MpT-@ZSpTs5m+srQDWZ3Dwb&4)WY
zoIF2Gn-o8{e|3p&p{}5Yg~8qE;tHRw4Z*h)7|Ont1>FkB+RAQV7?|{F;n}mdXCJr`
zvAd;F{Fu%h2{yS`?X%9$Wm_P+W&8HeZ#JI~3J*`eUb=eqYEN%(Wo_;5*XwroO_(4c
zSM@@1^6|GfH@Dxo5z)N<Uvd4pX5;j85_3NP`@Pvc@jxa+U*gkKQ)~Ww%n)xBR`+}G
z^r@>`+k%AqH*cPNc(^??D@$r-@xRLlzTdC+FDNibQf?Kxckdnx8(ZI=KY#xg7H&N3
zt{826kl{?|vq_RuGm9BdTsXiW)q04BIly-k?_8y#6w7Cvo1_jz$R&7m@YmJ7s}Bj;
z61n$ZtAnPzz(v8v@)N30w2Du5oN@>baamq(a`522%X@A2s;GIr;F}_N`MtlRFQdzP
z#mI}^hQF6rXY=)I@-Nu6<3`H+eCH?O&xOT>+UGC-cx_^vhnJE6eq#&MscF_NjbE!6
zUhiYu&%x2Lt+H1ATjKFP*^0`_ix)09WM|iFuiyXAYIphjXBQSayY=t>cuZPTOKaAL
zUr+VxJslhlv^+YyxB9!^jNi@je-e!TZ_zxuY15j>bLZ>68SCwSW5mSF%*o05Fu(q{
z^!Gc(=RM*U1g(7X>9qdy1C7joKD67jC@3m6p4Q(#=gb+OtgNhxUoV&c-2eZ#{o?19
zPbRuoJegSU?)EP>DDdp9((K&-%!{rc`2P63ZurTQedo4SzP$FS$cCBu<2>WzFZNst
z;+<`-9#uQ<&5N9WrH|sn<mGb~38Yx?yjd|%$KByz-K5nvtsnB2&S7o*_~MSA@JyxI
z@77AHXnG#<yci=io9*WHScZw(o>q5G{MMFwv4~Y(XS(XH0D*cFhOhtSs!XJI&7Li&
z9`$|pwy(dGC$nC-ZthZBtN!reKDOsKR|}{_Pdi&%{a*V2vQNn!+YW!d$*JIS?c1B1
z&K@2d(&l+ve*Ea_;<EeuCHUXp_w~X;LQDsE&F>tr|M!tUuIi<#-u^#D&BwcrKH@w#
z^V_$we?QOHe_9>?H>*k6O|5?N#3bim&5Iv@VdzVId1<MPZPk=>=lr<1xo_^RHs`nh
z^Wj8=hX=?0-*?}8`1#3IzCS7+@1ivE!`1Nki+Asy{r!Ib`M2Be+sWQ;zu==7bJ6IR
z%AD0_w(ere*U?RDsZZR&bi<54p|IBQ?%!*inX|Q6JpIbHwHO~$sGU;O@ubPBqh83S
zp>UT%n^Tg^tqeb}NdZ?i-GVN<c{+32?s%Xa*|kM`p3t153T-c5ym<cRrk{||m-=l|
ztxXLxB<}3lvnI+ue5UudGgZtNu7<kQ?75L5VNvm~W_Ja{<Y#IZZ(jH8U6%I6_o?6n
zOJ0X+0~3=YXU*@QVdl3vu*a}!)77h2-HJcgOG&wz=5cd#Uwl~-Q*zPu@wK=u8G=PS
zpI%(-E?+A$(c?(%_q*v;pL7ntWVGpb?H1dZaZzb+vZA8mn|ph!?^I8ZuiJT1y>F!}
zOW<^luCE7IHWV<{J$dEsBa<#w{OLa%dud3>mYY+UC7wvPgeW~tIqNBQ^wocv9=Z9G
zoKEh3FI6v7F4iQmyes(!zX!)Vsip-fPrNLnRW+wnxLTwzo-pwAbQIb8<8ts9-oVd`
zEMm)N&6#o9Bk-;B#7*;kw)uY-lbv)ah}S5RVcxu7rQXpw9RHgN{@&b{GW+WB!x@Sv
zR)q$#JwM~=yVYBDL-&bRo=mo#r(%`}X@1$}xHx9VI;)MG^>h7>uibv{lz4p2!Hvns
zJNo<OB~PC`DLFl=)NXoQm8N??*Gu2S#}WcA{CGVvLdR^?jfMTcepSg;zcG}n{c@3$
zOMyW<jH7n`;X{Wac9-eyE`RT)R(!{!W2uF0!{*)>rVE6AEx5M*>g8Kkvx?aT4AwJ6
zti1B*`SZNuc@f)mZf}sQpU&x%$!N7Sp(prE-6ZLy0>zT0YfHD3Z5Il-=JVE}!?~K_
z`MIwP4_nLlR<cT7;#s&f;Y_N^b4|_X%4{>#YW>)chj3d&b2;q#y<2mg{x(ad#6FRp
zy;_YA_q_K1x?ErqV_e_wyYo3;lvusn^;)k_#?t8E59Wi+H}2le{ZRVj!^8TCJ7r~M
z8HBG`+Su5<c=N_(`Q@2=*R#u2G;G+gfirM-M+e8ZH#ZNr%h#QFc({G%`+dJHN?r&^
zo8`>7Www5D&t--=xi0G)U!8X__gH5%eai`xZqXlK6XRGne4O36^F|Pdkc9MUhjR0|
z>0iS`t$7^|zqk;1#%@yg7KLbcM_<O3g7qu6%+*}B#Pq^K+Xe=~lSVG{?w$EQmDBvg
zg`6gn<_`A5D<7OF$v>~Csd;h2jEoyQHXdcrS)r#8B;+|^eeQkfgW36i%(KsXJt(wo
zocl0-cftR^-$B*SC;R`O?S*^n1xhNatEzbR{rcsWdg<Am)6VbT$lSlack|}S3l=E2
zq;XBFpKn>*Ha)&>X1iP!M|t`8!sLYu7v|jEHPu^x?-bMQYac$(|34=@uCn#fqojSm
z-&uSAuW3J;$#Bk0rSpMm+pqkI+E2}%-sefKW8F|H>u^rp`c@VHg6`SUk6Kuo;|{d2
zaDM$NTT=GwI@g{FD<87FXzQ?A+VEoQlhvP2PDr~D6mq0~<}?N&p`PswbMl0QkG^>3
zB79q3;m!e9JtxzG;GWG=HyD;Kot(~aYc<2!JMCt>Lzzx*a+i0Q%c@Xz@b2BYvAfF(
z@7I1W{PW`@=VMMzP7f8K=Jnd^_Y|ePyR);HamC7&lH1*KbKjnrVfp8o`F=%R-Co`3
zZ8J>k|Ly!8pPRe(=JWc3k~x+Qn<o}0K8Q)x3ttkS__=89)2BOr|9T`XmR2%P(~`6J
z<iw{1tG<c+ZT`Ds_paG?4{X}1ncUaL*(RPje}3);gZNXYqE4RR*jTxKbEne1)Olv?
zfgd72@GV=gtii|A$jar1o7=;uPj5``Zeih+{V8}RUuMyUWfK|~GTup<KCwRNi%@>c
z-u^yCmvia&3a3oV+VN8DFMpZy-@jX?O&7K~ze_}@T6BS`s;7p2erkqCdPu^(xTyzL
z3a;Ezvh6~|bnlF6Qy0DMm1nu<vdh;@n5rGV=xWx@9fiur`(%}ki$kP8eR+9Vc$PuW
z(aV>MpX?7`6VW(-zPx<Rhl3u9p7r(i_3r(0PhYKGFE{i0)vHGvnb|vfds9C?I{Nt9
z?>C#zTU2~dXy=o?^xE)B)>amlp7&{AFS^S!_GF7&UoL#1U6r4&&&$iZWy=-;0Re}K
z3JW{CU%x}GB%5<&MQoa5LJ#Jf|GW0==@nO3mYIdZ8oE~tPO7#EZ#}De#J)w~zreXG
za~12AwGKae-2D8kb8JXTK}|&TnM{Vh=REH>?bH!Y(qnEBxHmN}a!bqcNgBmD@8un0
zVifMbaw^nZ@2n$OyzCv%%T1*&HNT8qrn3YbHh0-rvTOUxfGN|qNqu>f<>mcxl829%
zy`<B+DaEDNt}aubrJ!?0+}}TZikI%jjg4&2S<lZtUO)4C+~%J(@7BFr;<~JG+k^NP
zukfbT%U?FnnQ`Rk(N^2)ZyO39yIor!fBxg+<DNF^`X)NhllbcD>h4rNpKJ5s0P~KW
zJ15SVaborQeO|%A!sT}gkDu7HY?<1&oSTQfy}f;0vcYO@U;N)!;cKF{cJWG^y|6tl
zTYkqeJ6n5tY?-9d%=(`9`~S~VpI6Z|JAYqg*vUf{a~N-2zI?b_f8UAS@AsYl`1rW{
zl%0+lS0_)Ne0XYj+{wG;_iYz)oj7T^==uWdJ<Pek6*4cG%$}aDsbzGUJ0NVCqTM~a
zwnG~fR&Ql{urfT(&|=;U4KweUZ%&KkESbLu#8yaMyXRb9Z@#p5>6x#um)4sZ+*;t%
zp)4q`pO)V~V_K5s&FkFv=YM&+UEx!=!cJw@*86qK87<g)m$9$iHhqS~U$@Zinf!IX
zUP!+X*4mhAxh<!#WycPOQ>UVOr5YU7<o@U=8fytppXIMmygK$;aZ1Ymi5IWs&b6p}
zeZNQiZbfC~#;mKW1mD`0mzUqGes5b=|L)F7`F|hS=T*P6T)Z}n_v4Gj{Xzl)2ejAk
zajLDgjf{+}`F1m1neFL~;`#X-o<4i_=<(yji~H@e3jVH*-u|h-{!g>|{2HNNH)kg&
zCVty50`|Xep4YjzTKRDR+k@)&dyo6qeG=Xhr90a^|Jl~-amsdf^Ex^>X3d_xa@DFw
zkNfTGpS`dDZ(aZMbbQ5!gY5bqZ{;TcXu0%KJJtIL!@Rt0_Ip=#ch8)hc4vZ&%$0>f
zTZP5b)tNuUsNVA{i>k@Fu%~j1#7;pKH7^aVBCmrzPkG)Otk2h7^sQE4<DAK>YLt!$
ze$if)QN~;R<BxsA4hzHOv;SNu(LT|)k9()rIo;Fwj5q78CQa3?nNroT^-t!m?Jo_c
zOv&iz<vnsWv_2v<HY8=*x8-(zSLY`6-IqDU)VsWQhIh=I8C_jr2R5*{2NW5-H8uTG
zUiN66`=!G|MvIIlJp2E;NrU0%BlCEJC9~&zn~|89C}UlgbEkUWzI|`*?!LaP)Ky7v
z|KGRyKi}r_y6<>)Zf?Ex!#fPz;(Awp|BG0+;}O@o9f!Vs(R4qa$a7%%ysED1cRSm6
zzuVPq|L<eJ@T2#MiHSN98yb40%|Gq`|9ij9w;RcK>i_@M5aF6v`D|w9t*wt2edu`P
zRoMKp6I8mpT-thFYVP8oOirFJDhdZaEw`*qaZUfY-1*wwHO-SIzg)9^dHwpmvi$Y`
zIUjd+3h~KkY%lHJ+-1DyG=J!H=PyeiymEB(Z46-ebW?KGF1@suJRca`Tz)JRJG*fC
z)~O+dHuc(dei9SbDu3JEp6S1KacfZ1#(lwOa~5q0NxriAc2J1RkIJ3F&y>PXy?yqV
z`5<$~s@BEr`|bBVe7HiC>si|Eu$oOe^%vytUT9EQXMehruV~wj-2sI&dNP&<ojlmg
zUis;yy1GRD^T+Sroy)KLEWPjVx9BZVZ$;h~q!q3?-rF7X=JMyT*q9t6mYBecZZUHn
ze&|`6;+`HH5PRUkgoj5GoI#a{{#2<oEN1TEZ=4o2PX4k$@mGlC5w1ngSg*3CxTRhy
zdREV~eAXXNpOPB>1s*IHH#%0dxeH%@ZT{<T=Ps7*ZIhSq{A-xJ$L{X!5{VYBgv0Y!
z@7i%Ai$7tW)_FZHmcu<&486iO`SSv01Bz$f4?jM!PtmG+w~v3>qm;Hs25b+U`E64Q
z-FsQN#XfvGt?z%SFU>69+(hWg`nGdbv#-5eu{L!>{rdg`HzF2)*3yc4EB23dg4dEC
zRlkC2uI=jHxzV7YX3vag&+@k1vfKMuTq?byUF7c69V_~JB^rKS{i*WX)%eEs_C+Ue
z=k1(3*|%oTjD?m)HLIgPmV6f3XFspez`T9SFAKkq$4c@qCK_llF1|eT>w|QTomsDJ
z8w^%4Bxv6&oj-YX{p5m8-<F)swk&+K!lH-KV%wQ&t-jf3zwm#X9KL>meG+R(O~U1<
zSC5iZJUu&Ndg?>pyk%^;=p>MB5XSlD>C?85SMR?t&3nxA-eA8b<DbO}4#y_sbu_(V
zTC{ub$F3eln?v^>swT8`c5^SeYuz+0X(98`j(M|lWH-8|zg#%AYR%>P8FO+uL=XJp
zby(}wdg3ha{u3VE*JWj-mTXvd;T+ookt&AYyB9n&mU_++$f53+rp=ekkhL}H+uPgj
z#l^;7zkZdmE<5u;+upu@*Y?*JMCR+N9nfZ2zhw2oPxfYOuLgyrgy{!VS2HwzG%w)h
zGz;W-#KX*O66nJI^@x~hPsM*P>3Xli!a~Ij>xA#l(OB$su+Ob#&x~IS1FpEbK8~(B
zdF^3PX-mku;<m=~iD#HI@}BOu6G<2SQTa<ybK9K?6Bi#JhNxV5sosy%>KrvSw}mr>
z*K<8`QCd7LAR;*9c9h>73j@An2Cb=HX8HGg5)&2K`Q@HW^42r_vFrJ~>Sfit`F!gg
zOB)sD3w>u^IQ8O!uM7Q33pYjv2~2*<xMivOhLv6k>E0F=XX7T_Z1H~TE})!|^fdJO
zMA50O%eGA6TmL~akkQ5`CPrbZY*JKL*NLuELRC!6E&7f3!o)JB7j~InG_(xuH*P(4
zOmEk&UlUJ$c^<tw*MQ-z>_65I9|}~BE}c)2sJE!NXJfK->5HBYuGvdIF?alClnj&<
zxng14;FqS)m&~B1qVnPE_4v&N51qE<+;mD!U3&0(bpBq`ySKMW-@SX+#N5;{#dTw|
zVw<)FX9uIb=9QYfuTi>3kBU_=yv<=awdrK=(@51o0h4^WTv1V;Z!gX3goWqIImlXl
zs+{^|-PigHVVsw`8!vMC`Fe8lIv1x+VU&>9U-n>)e$>)QJv%?2TzyV>*5Tbd9M4oO
z^2#ba-d<!k>)l#E?WIePsU}3_Ola6x&UnJ$SxaN>;lqWWzb#w4>C!LZP`RdvgA6)r
zG)4B=`^`DyBy)`6%eQZ7Cnu@0u&_LM{@mTir{`e!jLvB(#`T@$_bS`H_2Rrf-?ZAj
z*76Y}%R%l8XNeng^b~S)_iow#T~IW2Pu1<9N6(HteDuhva`Mwjx^{|+6>MymqQaKd
zzun=mxu`46IJAcAMTc%a`%A5Y&rEK%7Fn%LUEdlcMVb0~d6)R{-dnhkCA&>RMoQ-I
zzaz1XqW={q%Rc#d=}TUH$t*#eZ^yJ7)`~WsTYpa7RO#xiwUQ}bT#i?cURd1Lk$R;4
zi18BXMVoH2C12_kW<Qq5bKvvK_wS#7czAfvheO;ppU)USj{E)n{JdlDZg0zdoDwLx
zP;lG!0O@55e$8PQQ253kkT{p|#`3F|D!=JWTA~6fX>N7&@fp1E-5@s6!=*kdW!BZs
z8^`ikHg0@&*C)-ma*vCewLoYsi{Wec`{7R~YMx!NcGINb^u6gW;u8}0?773i|NXGG
z*1RxR&Y6KT7biZraeCo9ZKGf7m$fvP6hG{03=ffbzbY~B-FiE&EH01kEqj?S{+tob
zAv9%DQmvxLQ+9>jJTZ3)1b1>=mrs|tQGZhBsG|4psHmujeKnR`txOX=OcsWo=@Qkx
zu_g1e$=h=qSLUu=x^{Q(Pr>Jh%qMCu_^h)+RA5TZ#i&=4g#IiIy5svLe%+ca_5bc0
zNM7RMTE)FX?YUHUKd(`cpoFxvhqJT#-Mh>c)z(kWCj`A**qik2V{$B`hWMdR?F<3i
zG+s*AzevtoF1;@9-W2m)ez(%CBaa;Ke))YOXJvzC<cZLtb+Hw?73~fgYK&8tcX&qm
zDz4u+W4_<_vgNI(PML}6T)6*u`|hQ!c5AOK`7+rqD?0n-i<b(jcmDkidi;p#=bz76
zlRr02njEMta&7LCKeZlr?LM7<^CIVom*wouX3^W{39Iwf_c&KE%&&YVnU$SwS@*|+
znVI>^moGilvX(_DySBgB@MPsDkIBm(zI&y&=iw{GigK-c+bh;yyA*V!bJ=b+A2-$y
z2HRAU*rh)*{Q6xjAoIpI^lIx%R-2=<T{cM+)-qSHIZP-xJZ<$8P-Pbu)#hI!qo`>2
z<JT_#&w0Aac5yw|>b0F#u-NUNkfFj;bDC9_ZQYt2;}?t};-ZRv9u7}lWqsVmdX@D|
z|BU|G-GAj*vG6Z=d4IKvp`dT(%BSitE;`)3F0j4u$=aMqv&yTL)7C#da+2qOBCo^N
zC|^H6zSGn7j~{LMH)rz47r6&T>Q$%6Z>Z2M_2hI^JG7tS>C<oe43cW~v9t1OIc~J5
zMdaitOr0vejB&>C?v#ze7dm@n-&R^~V{kE7zm+lLLZGLIK(M(%`?O-V2Ob;}E&I2A
zVh$>?ck%wpx|%cN3WJWG+KF2q@=F<CUMh*+mNsF>4u>gTy3NhUx{XvkJu|$#bnG3U
zDssfL+*>^FqD*Ap)u0f+XQCPX^$ZLO44y8IA#*IO_%dU4qqp^3x)hZDb*kuz(4tL?
z&#ykv{g?4dJ@Z{%v9(JzbzPI%*f;FiQ+mnDb&2b;z{M*UZaw{}srSJY5k--d2h}AD
zr5bqWENKmT_E}luHall{Z_m?EZqYffCJ9;99!g&VF59-~3ixJfetxF5`0cfz`rA?3
zJm=0bh4aU}e!66{sHMK&`?Tea`}R3zWn1&qZPVQ*(O{bVssF7{#tQzpxOEy+kKL~C
z5*B)qld)j^-n*NGr^q+___)$_rQpgH)>r4`T4%p3n`=>6A#;i0&Ynu+hYug_`L`>0
z!_}ZqA(g_s4(}5<;&oIkq8pYiIg-N2!Bbt&pnja;%hxZeb}IL@9IrLZkSJkh-g5oQ
z3)%ev+>W0rCYo$}a4m}Y?Nx!=lP6}xXxcbrh;T*4IHj*)tk`u-G@PG*SBUAE{u%bi
zx^;x|KBfLXnWU~>IhV1goBO=k6ffO>|KvPW;;N2cH4|wNxhB%5CE&yK@nh1d)4ldQ
zyMF(8P%kf;87Wb*LVgvW^Pvjn3wN*1Wu3@9Cow^NvrxMs!~4D8<M!;?^WoE{L&uM|
zH#ITk?fdy`;`d|wuC0r;zI(gWBg!gjMgD4a-&M<*&UYDXu#`K{*r*t?>YL|V(b;;w
z+qL)uo;+$&(L9+TVWH<&bFh+u{pI2b^_&myZ>n`lUDG|G{&D%Xw>q=*cr_ntW_WoA
zmUX7DVT_1f>pE$Uk9Xlm55<cdoZ*f?>z+;W6Zkmi;oX<F-<Tw<$~YaxpHN<JuF9)A
zS&WJ8GmpatCH@W1ia&I-6dr0(OqaNEGUsUGDf#s~pGgIs+4G{Mz1{y)UYc6b)Hzo=
zLTv7S`QqNUUufUIy%*|5k6cZD^rN!G)b!&0i;0_r0#;s85~~&xNT~A7KG|_<gB5?l
z4%In1cXx3nizjjXFv(X`o5msLbaU^7%I_y;#Hgz48u7-K>&upwim?COT+1fa;OH2~
z!cy@_PO#l=p@On<v#_YTo4U)|rgLlo+9&vK9sT~Nxg>AaK3;#rW1s%lvsG1H2n!XQ
zk~1@j;lRsVm(TFdI4xuU_v+Da3W|<N^B6NS<r01}K9pM7{^muFomFuncf0k>xfVT)
zJCcrag{_G&ynB1bMTy*lDxN~~3Rc_8F8`U<aqUtNQ&Lhvp?Msm)y#+Y6O9%bSp+0h
z3UW(aXW1>ldqCLcTu>cfEN{WL>Uu@{FET|_=j241&6*_iM@d;T^xGK^eg%$si}pEa
zX0<l;Xm9&)=lS_wzFj-GuO4{%`y|INPWPYrSwH(c^gy0aJjUbT>&a<X{QQw%!p;@H
zQ=a|j6_(e3_95}|p)-??xJYs9RAlJX%h!FFb#I|eBwxMN7xmBAiyo!4JuqNfU{}w^
z#<pV3nkDPj^_@83k(8WVxYcRa11ClQsmG6cic8O%u)%Z3g_(&Av!WSe!mfGM{COe;
zs`uusvpxIZg2FnzX|?|xKR*lnyz^gJg;6BK+qX{5mCio{Hgl@RU+|Otyi@E{JnKuZ
z4>Et>Jn^!89ejOpn8t^G|3!a4+bvrB_V(S>`c)nM;)@ICceg*PzUFyZGgD*X?)}pF
z<@t$Dhe9X(4!@)S%hdADIZnCf?k~(4(xj(O&5fzq81jC`tuxp9e`&1HO9*_U6um8N
z(vJ$m)YN6s7G9Gk1?>5|t+Lx}e$zicMgJ)N%u6O&(b*SEGAH~vBNJHSzF^z7X{OoN
zHl&}I)7w>lVjq75S8LPZcK+gTZzA<}y--@W=abi+J7<hD_x<~o-6v=3m7lMFdb)o4
z;WpmK$F63Xvh%$tw^|doch-y<64Be=3t0H@J@~oj->=t4jvk#jWy+CPS66%b_^4=U
zb(!C<Dc-gH*#;i<57H`ilW$fvNEw?lEI-67AuH0me!0Hu*J<_J%Z-+?zIgX8DXjVD
z%|o1W&z0(WwBH46t9LrOI7U@n+lsri&`_^9)nn<u9lNdHs2<Yz__6WIH`c{r8XVua
z)pQhkE^l4#u6`u1;h4>ftQ5iW;4^l&HpW}Kxi4FEXaoC(r7KRn;!0R7$YCugpC9*d
znyY2QQ+AfO_7nfT-?e<Udi`hRXZ_QKi;~3t{sr};ckSBsX4kumi``G2Jo&IyJnq4j
zmBDZB?3~;yZGP$Q-P}(%s^9OOo_c!P#{Bzse)H|lF7uszV^iws9hO>CyQ1@Uw#NT?
zB>v}m{om_5!W&iRrLrGaT>ox<{Xfgw+j5mHEoUyDUpH(0{(rNc&##{cG9|VC^t8yU
zT<794c5e+a3zu4dfIFUtdGCc8`9-$9tWph=BN>c*w&~nn#l1mAvvb`sw_jU+EmhW=
z;v~R3bxPq3nRfzvWLGVITr}^>+^j6qtxLQw2WpFy{Ps@I`61pCvr(wm{;sd@mu=hp
zL`2HJH?Qzs@TZn(!lXlL`<|YBdHaKil1P2yi~na=iE^#}^uMjdStLY!g0Ar=hAj3)
zi<n-#mVWZ)rr+YvOphPE$jx57`zX)L)t{IJ{yQ%Y-n4l0$<Sv}n?ltmpYX5$6$~1>
z@SA6I5;PyxDXeZ$_s1fC&&RflkH5XYe_q(%=3w^vy~n=auRjkO5}K&&eq(pJ{{KJE
z?bYkg{D08QZ&Cg2&5r9iubiGuV0%#i@3VYOO-;q?wcB^RUbj19QwrzyyJgbv_k0Gm
zD4u^jE<gXBt`(@zc(UQiMS<ydE_#Pr&++IlP|jfJQ+1zayl-*y%pH~0kJDX*9yy(4
z{xivb@=3lL&c;>!E$8GJFDgGSnmT972a!E@_6BIzi)`6(X6{9{gql4wCUyBSEm|Bn
zeaZ`c6|WmAAx_MvfAZe{$X_+%?)}zp-|Viu%1cW6(*Eu2+keG&OL>?6sQ4kE*|(*%
z+pVxvR8U$vW0Sy<tB0EzX7+>y#~oP5mSLy)<-cjuWri*Cyu7?Q_xH_xKCk-RmlWG4
z&z=Q^gdB-2ziV3mDbCA_EBo4-hw=Y^O~07TFK6SCkf3lq#`soL$<tF)W6Ex(s`Vbf
z+2Q<*q3dYUrAwD4c&I&#zEkyjEocJlmHE>LJnip&CT-x{SHm#v&$SOSbI+}jZuC=c
znY?UKcurY~S^fVf@55xRW%y>zHa4_T&0vhuGqRn0A;?*AeWCgDdZz_Xf2+TkdvfaY
zefCzevnC0xy4>6`H_^7?xRAVlMVadANrB?xlMVHom-pM&-diGnXyfk%`zITG=Shh<
zWB#W%RN`munF1}XTO8b<kDm7azx4hc_WhqF^%Q1twJlAUrf;5?<0T{<IDLx1zLd^~
zo~gfC{Wt9XSob{gV&tE<FYd3YzqxL*;g&61Hk7@Ma&mUQxh?nhiQm=V-<eA7<K^d1
z|68S4zIV?anT9P}J{F~Oi|HhspJ(fK{{F>_jxH`Na&nJDwI4lx{PW3Vf3-9Am7i3Y
znVDN!TLq=1tzTPBwp_xvqwuktT;&tNS+izwaB@nTU%PqJv!>>c$=fr9CqtiY3fNYE
z;fu@7)DH*EE=*~1`QI8B9oy@-Tv@>?>irLcuU}<(cwct(eA%9MT5O{7X~q3k@^k&#
zJybTmh)DkFP*~Vl^D}j=?Y0*iYECZJc~HgF$#z#EM5ZPC*!Rolf}d{GC=-0Ub*q9<
z;H?+u4w)KXXXxqp;H<*be<I=v7wgN{+x$d?zt{7&TV^)7n-m(a{-IkPaX#qXVdniW
zZ~jn8UXx!Q9xVKK?p(E{^S>m1V_qREz~$&;zlD{zoXN=Tqx6OcVw1B|-BN=t#x!n=
z_HOuoMyF?1UQ~2+<n}z-g$ozT*i;DQzrUDqb@lpvT~TYzD&8Dw<#y*eaO{{H1Jk+H
zA>Y4$U%qf*{lOP<V)}7stl#fBY<|Dy@S~%PUG0@7W~AKRc&G07TZR`UR*xP%s`z#@
zJ$)+QMrWx8XJ==Rr9s<rZy$Sgb@lPyz29zSySTc3TyD>q`ZF*v@J`9)*2ND~Id%q}
zdn<lFuWHfi_6L78E4jt)uP^V~wL`))NJvT8-}>p(wMUMzB`vhAPZQl(oKz^fGw5E3
zpVJGMjbX_WlUruIwQPvWI{7&D-IJJm>1V~A{zYdz+fn)R>d!mdKAD+3FFMfU*?NY>
zMd{$~+tLcIi%%rqyrc4q?bnK&bt+}&B$(Cfgs1$K7BUw;=%f^Rr2J3w(?40i%<MZQ
zgd621)){S{RHRe6%H~~6>GJxuw~f1hR2bf`P2Xi2UEsxaO4*&q|HT^dsFb{0=|#Hn
z{_#T2!Y5asOAfuH<-P4S%Z041YvT9Ib-I8iG8M0%i(zADXH>Iba#0d=c6N4~%Tj)~
zRQ&zk?{cfd*QedxRa#M16%-NC;k8srG4ad3Npt4-l$M%4eE5)um$&fK6VLj(Pm||=
zSS<gy<I|_2XJ=;GtUbN*h$8QS;N^Y`!&V2bzWU_3zfMF(R+f{V_@{%@bRvrmN;k;v
zm7QWX4Ya_d%E;kU>4%^7l4cBNeOSb`8kV2)I590%IsD{WBL>m;dlr}H>^S)6!UR6?
z>6#l-me0`tY5e)8pyQm+v&8pvp1j^ayZ-Xs`?jC{uKZV`@2II6vUl~|i);!U$Mzn}
z<=}5+3KtJIT5L3N^^?cE2cEo6@HgZ6(lA?m^-tOS4V~RT4CQ|K-G8ReshH}#pZ&tE
z5Bd@rj+UNBj(1mn_WgTnUh+g0^~v9_1h=Vc++(_Vt1!sp*okSJl?{H(7mCW>-g0$z
zX8wM^zWzVUWBvyh7CL|V_D#yhPDQ2V>FMdr0#Z_391mkQR(#og=i)_2508$E921u>
zSD#<=i4zpK_iMk)?%TKTPVM)*ph0jRUf$j_pTB)`(-K`WDJC}d<hgUtUM`=nrmfwb
zzwc+8_PQO1HvMPh>vEQAFuz-JnKk)}tbN^_<NtoK)JOG7Ud>`VvHqO8nnjyKzH$DI
zO{Et$ie7OQFv&l(;ntb3fZ$LDBcHMov!bPQUW>)0Uo3od#3kzVsV{x4tv??<d*<Zp
z`@84r9%C2lug~|?KVP-Hoo&IFxttI02X9@@!Ofw3Lw`ooqog~^j~EnttR{m-LYMJ3
zojP@amzR@Yz^mTU{?xyVFH{QmC`^hg6qvNm@s!Y^laH+DC0XvDx9_aKkf`WdohXrI
z<vzh-X;T>^t_B@_a6zF^v2a`7c^x64GuiCobCkB2T;b(?*`Fq|pEI)DzvezeWMJgE
zX$4_Lhk4B>OrCuB+uPfmyu456Rlk!o|M%fA|K+45N!2GOsVcKQsNawn787%3lHt#}
zs;a8W$;S$ciy!ZLz3%a@*Db$0+!jCV*5CKweEq-87a!NuwAftSx6f|!^BJ0F*7Y2d
z^auzL`21}7qi1=w+FN5%*QIja(0eywgJjqDSF&c|JlAHJCmL<oCKMqf?%p5eo4@+s
z?6v?7qu+-PEWWqDST6YK@dvVt>dpUH>&Pz&(|GZzTR}}N!OQ9QWY3%&g{NobI$~lk
zt_pc_qUeh^=h8b0PnzZ?o9_NOY5#@x!j%(ec5J+#vwAD5!l{*~|1)=VaxPiAboRHh
z$L2}*KNQ5++FsO}D$Kq$^uiQ-NAAlKhvgj9r){qMoCYellKX9s?frhwdSS%l)B5%M
zm+aVa<H75x;c=2Pcjw$RS`zefhpCjbv}Mr~j_dLEQg;JZUj@xI?)mj<HQV>AH*cO?
z7rXnz_wVVT3EubhpU;{LZ{eO_|F3e-o;?w}N>)z&FD}EsoYCU!nfdnf-)_It)j$7h
ztB4xwg0B;cm^Hq1XRQ|H+HBLXY}TpU(%D-X>SJwfKlXPSMR6G2)@r;uMe#YS-m`kQ
z`#N>PLEC(0L<htgOtM=LrV+6F+}xnUb(<v4y`Q3@b}1@Kt75`eTL+bR_Nna)!Yeo?
zY--^U`y~3``l$81m=dcMtBn54zB*-^lHUfMy-dr@{%}8d`_?UD#`?&eyAQT;Id*;L
z$`!CZv;SRvnrnLCtq3po{C3sbr8QNz7i_<}YkKRQ>i2v9e6Rm+Ze9M)<VNOUk#+0V
z*?c;oZ1elg=A3(bX2$>jbv>r$<I$G(_TtmJi&<^ozI_XltNHbE`QyI&2aW7MKK9q2
zxwbai)6;X|k|izu_WvqkQa{B1{}sMy(V`n$GKIh2Dds;ttzP%>#^Z92FS^UC>iFzu
zuT^_AK`}vn+Qj9j9v?eu9#t0bW$A^*g1Z!3`t0_8-@5&BV0ilx9>I)-iwa)x9B7%q
zQpH{sxH8m*U2=VZ-Ta4M4-9PIc078NHec*P`=2>7?<Btd<Nd-ht2}!De1q)^b~Vgj
z_fwPk?%gfduUxpOtEQKiQGaO9%wro8^>;@6cq6`MXUn#CX0M`NcL=!m_<iYb+IchJ
z*F6u{7ghiI#Us4btOb;3FWY}$-<7MS3PPP6{MY4gZ8u{#2%nk#^XqZ9M~{w#glw5O
zPcErso{FVpuao1O%C-9f_GB8c-+B;bC$vZ<P~@7(CY`#OOQXwT=1uRl`4e%bUcbbx
z{b-UQXo1(Ut$x)%9=3P(^ekDiqJvl3%x6N1Vf)(X?MhR<Ztk!D?{U4)`rVG?7{3P}
zb{ZQWcehy*q}kfqs-mLu;l<+qqN}0dz9+nEo=kL)*ioS9>gsys%9RaCN4e%zJmTEF
zee>+RIcyJjmgg_%f3*4N67S2p)&WnnD(daJ;^fmAR*7<f22*Q$)en@He!YC-hUwCI
zN)tU?+Dw>t2IXyKT+x3c!tj1wbbi0C70c5aAKm*!rpYdW+I(C)^PYSDe^Fw^mCb!}
zLfQgN&4ck;OC7HIrlq|Qd4KEQk)y1aZro^Hufyk?shOvjx5WE0xH@rYxFQ?y<yJ>M
zqr{<_O*c-u|7m)CA>P5{@`@E1rV_W_XJsTTSl;fST{Y)aXwko-xA8gm7qHHFz4iKQ
z#t`iVTV)>U_&@QVzU;gm^9S|G;(rCYk5-jdAMdh=KK<(IYV{Q@J*ox<0q=L_@BjNv
zuu|Ol$gyLePRIYdbWGOD?wr5}p5-g{acu0L@!>#y!D)WKn@nAM54;GTbFAq@e#8v@
zd-sBW^Gp<-n;I&&KvVa?O(7<^CG!v8IV~l3aI&GRuIvA%N@4ERTC=q!C1ex|^B#G8
z{T}kX%umeD?p;gUuM6@Pw>Xa_$R%9b8t~t=q~{xR+}XS-HIA(A%d<{T?pn$9;J}Rt
zmv!sJ)<#~BYOmiG?d>(A^l$Upqj&i1s<twSRx3W#DlooedXk~a`jkbXk#nI`gYlfE
zSxiPt+<yI+QchZVL2li%A19)9`Jxz%dbYAH_z@#F!;Xcypsb}~|AYP?LSAatZuj2=
zawi?vH20Yi9}w&il_I65G+prT@s)gU{nZK!lcMfAx$`(QS2onoYZNH{xg$wHpXug-
z$9vAd{gQk??c3$XjpwgU;{z>ih>6uPmdQ=EV9DuPFh%6b(dVAWBu=!NwsYDpoog}k
z;290(4a=6b-MV%2?$(1rT&uX<v@CSpO%^g;is78GQjbAWP5YLWCfj4h2M)7l?RxR%
z&Gypj%U;UMEf2=;ob+7KuwLz4_$M=u@TT`io;>}m-SGFZkY)9@;;;$^M}v2-e>Z2W
zUgKhJp%F4k`q#fRyFEWl=~L|0Z84bdpXOL?F<Gi1?aAMH=R?97_>=SQt+P;U1a*<E
z&xz)lh&q)|R%lHHty%NCHpgYT@x0&9j-2#KaFcAPtgJk8<j989(_(&e>MacK-Y(?e
z%H~@8ouTQ2O3bHi3k2JLDqRp24PMP?;gjW}r8`%5POkA?&IFxDJ1l<Py8SXMYnH*Y
z$B)n5+4(F~)Jn^$tzv%cnkW0+x$WC57u)~geynYAm5bH(-^4RBA2-jR|2rkW(yOCe
zIQZg|uG!PYb3;RyxGgCPtDg3(FU_`oay>(C=!K%HJGZ5Ovj5!UBP-0EktTFZ?$(*V
zcjxzmMnJM&@g8_6utC%M%+<rq4Krq3G${D^dO`{Bj)>{IgyfYtR)w2{N0janR_{B~
zW5f^~9DH+EsdjwLM^^9YdZ`~D9j*EOcKhYMYcrQFI3~ugATUWW<FKZ^o4JWfM&r!X
zdImp#jvIHc&b`tR(tY@V-n(}!$Br%1)VyeIclq!E^@=%;zamcQALGxMdO@T8$m*|h
z>fxtOPJGJHBzWPGl+|PFhMv?VLO<q6>}a3e{^9S%=d2}PMS7YST|c&0wqc6tpNX}1
z4k;Livs{aiPw@5Z{L1#gq=G?N`R~P-C0DM`o|eK{@8xHg&hRRS>wi-~$22wH;%AIj
zGeys6FdOLU^?}yK&6*{3ZjR+)U-P>yZi{EW%k`E1n)`K2*;XU{nj~}n?it%zyW*Db
z-6b_~wf4V>6V>=<t`ji05x_BNO3D!ik@Gj4CWv`i9Ba;bq#9$PFTVPRZ^vzoFaK@(
zk9~8Kx-IQFxqjKj!07J0f(f(A=0{Hc&%QXS;ZY0A<;n(z&v_#M=FfHKD}QiUrtjl}
zl)UmwFW$*LcyrTl@3Fmk86DR)8Flj>c-EKpD*Cl<xWWczrHKk0xnYVYHZVr~7Jb3i
zTEZdiF@2f!XNI|FxYDLDT1>0_{H*Z2?e`6Je}BEacWO&uMDU3{^&cvC?7k(j&if|Q
z)87|GM7cU2q-|*s;5qQ}q_A`zXS(L%c@3RsLiisj)b2TMHtmD)vqjI{V*a!__Pfv1
z>IV-d+q5!GIO3wEwRQ6u1|Au~W;sKKR5u=nms*a-8|!MiIynTxKiS;>q;j>!^yckt
z)>EhEwzRz9f14eu6?5lq{YT#IKAsNirc4%^*ED_i^u60M1)r6Dn5d$<Fi@lAzSF0#
z4Y|5`MoT0`u8G{*(k86l*WfJGaKHXPsK&24Ze?v<`C?)FvI_UU&RkZ7WC8UCm6;1C
z)uvT4N=fgQkh&x&mlva5u<1n4sV%RVY@}@)<Ue}H6sC*v`^bcdbLy_IPtw0${pRPx
zct@sV1v3iNgd|^{zc7I>(Bq2*|AK?l;*`W4<%@k1uNXM06j=Iy;4{C_`gQN_<;;sk
z4}`VVb7yn8Tb=M>e<s$%qN=`FQ&X&HZZ5}vzQ<FV3XP%*JeUpi_4`2;sR7f~EK|@Z
z%Z-i6mp2=-EBjAP-_P>q=k0oq4C|~k_6aYqc6v`=7JM_tv%3FZJBzb~F++Ni{e#PU
zj%wa}BK7UjBLB;KU+^w`zIpZXdyhY_`s`Nav09W%MOmt0^KoVkA;*v@_H*wgDzhc*
zGLa4K?z*PO%vOI&EMO1ouFkswMmHUGvMc)6@)%mojNYy-Dw@kyY;CHln)dW>{XGA=
z(tWwC8D>fEoM)?Oa&Gisj5}yxe*D?zW!{$qSN7J_&#{=PXt9K`;_KD$%a<=3pW|4w
zdiCQ+-TKQmZk(7tzqV{v`3s4jy^Xie?3pc49VRT4zh|qEPyRpohW*p+4U3a>zA>?Z
z!baQK+~ngiIdO51(5Ww1Ik_*K_P%2N?fRY5wsRbCIJfLj#i8F3{0o*XX<4vDMN6Ak
zn#*|Vj2RA6rNtM*LJhCn@9%Ht_e}I`JAB|__rbI5tL(2@*Rc9u^i*!&SuRwb8{bn|
zwstMUww(-T-Oh+Mf9vi@sQbpS_tM!i%k}e@%X2Q|d=mcrcB-wq-!krY6NcvIX3MHC
z8qLl1%{ezVH2(Qh6SgLz(L?3YkB^U4A}(&I*>>^bZO6#unSX5>?j2mQY7gi4>+_Y(
zr=2=wwj}8D>=piOl0m0gBmXKX6%>}cuMY8(kmeJe6&z}DcgvzDyz5e!{RIwZ{hgd;
z*Zfa!!rF`0cdp%S^I9wA`QZALX^Xh0UAk`W5fajHFFCDV%P5k;R4Ux&&)>|o0#B@c
zo=seKk7s$@CF>`B{N_ahtn3yCA5Y$xx;y#I=4@Y%9pwwAKl=4ZGLhlZRS%y>0=~`P
zxWm(3Bf~qM9qCklIDt)p!<NPV-;d;&n3xmi&Z+6>^qjZ<Kc}OE<1%|Z189qexq2T%
z{_i_$*sH2e{9eOdZ~wJj?Ri+}RzX?Yy=)0-A!<LhPR~EkJZaJwv8ITiP>Z=Gi=V~k
zD0D}kNZI|cv-SMJrnye%(`}!GKc6f#t!evib7yAejHzB%^b}p(*&n>hik`G*v7oSU
zN6<>wNpo~Wm=hKWNwoYgPyM~negCNj`-gXq)LR^Do->niZ&R;mZe;yqMw{63SpxqB
zoc=CfpI+kQ!?1O$?3eHUUtaVtei3g{-f}tQUdHy~^wVp!U5XzanOGpfT#%5^FmK+x
zLjCgc@^5c%AOH09w5PxS@!Pj&&zmRr>sQ)3vFUp!Xg~eN{hw)VYN|<wlOS)I<J-c;
z#Z$d>4Gk|#t8Lk)I{BlM!0~g;Z|awKU;n8n_@qFy-oR#~J8$Z5g|}hN!Jk4Fzhu6(
zO6yKd&5DaV&hGl4&mnhUmDbxGS_PAXoc;wmxqhge>v&A)6w|uLvfnmO*0S6DecRhE
zMg9j4{`_xEO*?dRnA5j2nMhCY*z@6Q>GEaAT=YJioPMEVjfCO9w~bqaLj2}f2=OH|
z)c<>vZh!dp?dn6>=jK?-*w@VgWvM57w`O1W`(F0eEjn6S^yyO`o``F0IXUd?)eAH=
z9Vbm-S-IWe;b%8cyjiv|R;>Ca;#?*4wbw9MyRp63KELV4k<*W(_s%{4vfk;57smw2
zIY9xox16Jb!_+(uoLMAyAi1-X(_!Tmu6y_Ei|5z6g|Maerj~q_eED(qK5oB#2_<hW
zt`(^2e^Luyc<4v-<&ujRE*w2@V8XpEz1KDw{ZUpf{Qhxc#@UVc=f6}@Q)^hIrOcmO
z8t?4SeIzb1fa#Rfrp22zGc^qV{VjZS<lx42^5;}G6hHS1TW8|Gz}TeZ*CD=d&ptdn
z{O5_f{ldldt8XuQ{6xz#dV0>*+jecM9X$8*#zitrw_}_q?CfSGyCUT6kt06&^CEl-
zc;2mhH^pqqB$>3jA6gogGlTW_uPN8j)0@!L)VcQ2ve|Z4mCf3Phr3@_iii8Wu$xyS
zH|_tu7gL&MF>TYm%f{i>prY8AESjsL>iK4CZo8uzw*)6+c)gq*Ps0&+rxuH*;H}Fe
zM0R`pZ!DC4c%uK|n{t7&i3h(1?-Y}D-gC}vTLFWlxc{;FiKe2WYfq#w?%3f|lOgf*
zZnTG^FJt+dU5DjvZ|0oo!|`7F$&=3$b}@IJuh}it;JDAxLlx94jgZ=ZCGWLWq0v-}
z9>y7yCp-J~y;c2X+*|*8{r-7tx~FX{oBK2F?7hagu2<b}q?oQvnId3QZ^v@P;Yra#
z*|2AKg`b(4lrR~Tzxx83WKh;>{`0D)o5vwo?m+$j-B;pnZ<Z0hB@bImz&+RGqgA+o
zgNXg3(wL71bq;?yU*xs@(B}1fDgWlV&)u1U{0W(wk6Ku?_Sa`6A8wPdes|BXqvy-=
z_4xvUD{|%tPLQ1HSy#F*k@><=-k|N=ZY_e$0tt-Ql@GO=@0hf@qE%$wrswk$gw?nm
z&P=GYl0W{5LCS#P_m%|}(s}3HA4z#tmzpx)y}P5b`u5X1hZ7T)GrmY!_Q*i-!8*Oy
zF)y#lnNPNiEEZbn(skr`ece5&QqPks*b;8(H76!44eIt0OYqw~!SnbmuLldBq-?o*
z^~>v@_bj6L5|o!$OkC;_d8l+xuk^34e~uM?a-C6cyhGxfkl1`(wIlW|3HuWqJ}`6%
z3$0j@F?XtE!@6}!OM>dJ=qZ+%n_s@I)$-GLNgBtmWp}xbRxi9?Qd*&Py@<K~_l@&w
zYmWZEnf$u!;1re~%Uko416PKA`SN{&$@QYc7w_?i|9G+Vg{k8ucbWe7{q}YX7jBt0
z_2%0<H!t3NvhvfLZS#cHgL@B4H1OMeVEFy*?dBH}J7doE$y%$WJM;C#sBX{xC*LE*
z$e@zb)Mu6PqwbK6;{Wr8DNbuv9{K#?`*HJnot|r#I_K@Xal_%&YwH&;B{y6bTkCd^
zF)m4!d*|fSKc$t5>sI}pyWmFlmLJS&Y9F#so%+z<xp>*K+OSeaNpBw?hO1xqvbebS
zpJq1s$)M=ha6#uFhskrBHP6KC9$U|QbU!D(Auf7*p7Al8hHDZHMN8+DWLmA$`=xzm
zxzNG`#}Cvy-##g>@OIn8`YvIi3pXw@l!!IWShj83v?)_W_Wgdh+td0uxBec7<i&rr
z_UNm~9AohD@_IBYd)>orxAPV+Jz6n)>AZPzay1_ur|Cw!?P&e0ozA@TRLt(S`rlik
zcFme4aQrxT{*E1o|Ew)|HI=h?^{Qq2nJQ+;MD~S>CpZTg{QFlgcV^~e<F!Es&0jtX
z?oYC}-q~gzaZLZL{f;NO9G>k9L>6D>%Hnd1s(8u9p1FF>lFQaS_V)ZuP0N<Af1P5S
zqtP?9Nit7!h4IpVbL(cGOq#H<WmCiLpYzIIRWu$oN#1|QINRVE;}$iRIjhge3JT26
z<7sP{&9!i?kdXV)`Kp|p%Jp{>-Z=K@v<Gip{zAH7RglD@{rlxxoeVW6?rLmg1nr&!
z4HbumPQ815zd(Tm^M`M@^PgW>=qzJh)^p;7$GW}WqCoqD!sBaQLqkPD?NZP@Vfmdx
z_J<E2+WdSn+2-q&V4IIegfH*?s(JjLc*5D8UJmB#4bA^wk#(}aa<KlRxVa<KF+-b%
z&xfC1zIfSj>#kdi9;=)@$*0L0>@Rn|Sg^F__}nLx53rpUv-qi`WAN@T^NH}@Z67YJ
z3fWOr6}0;6oT(4*C$>4aCNE8R<oxL3%aRb2a0z>hkM0Zf+NNDjn}2?`!nTi!+&2z!
z>paW;*Tr{Q>)P8^MgD~HV&lKEvh^${c*471JFlB$-NUFcnKdBz^0@~OD&79PoUZt@
ztuR;MC?{tbFJn7<oAL2{KJ{$>Te-gK&p!V7eE#wK_vhDcpSACvrD4xui3Wz(*VZoH
zv10~khWXq%zjr$x^G(x__shxA5sxhqjNX>>@XSnO&|>kBkdT-O@^$we<Uyv@o3h-g
z@?%SpQG6*N!7R#teD7NhA%nv^cI}uXI5lyjc)=RM0y{&)#$&0fYK@M+ERN;HJxjW@
zW8&KyCx)QYVu9KVRx(UlZ){nb!>#X|sX3{oB{ToM`Awc|#y(vpp-z`2o|k=|Gw!P7
z*8S?YFXN)6>y8ag_X~{OPds*wOB2=gsn4AlSpQ$3v{bgLesfkUQ(=vbQut}7oqZ_`
zZ7n|@JbdVt`&L5tz`{C<&r&)&Qt!lgCM}BPb=Y9XRj7FR!i59h-rlZ!xAXa$xW~(8
z=PlZ_X;Q!azZ-qlyFV1n(0Y(~=gyrQJB!t=%ipDBWOO`xmKGHi#lgX$U}7RtUM?&o
zv3X8?aOrZ6ul%Y<?w6d8E0$cxG}qx3pT%D;l{ni^)08_L`co6nI2BFZnRDt+$~QyD
zlP5*?|6F!&W8%pPE1gb?|7qX-L2btEpM91R{P(4vT=AYzW4l9o{ke7dtCz1{-`x`M
z@Uz^xzkg17%qTEZ$Y9(iIAxB{!x_@&3luM2y%{cTDWzDy{?lFF4WIlUWGxc<ZKD)%
z;_Z`9lKY=qiWM1t-`p|(QD5z<z}~>vyM6QLTPJ-y!lab_>Hn*!*BNiKR85Vp#zk+L
z`S5;D$(NlcTz)!!;G7w-Q+Hc2hr~I_1~1DQ%M;2DUcPkc(5<c6oV>iLx3}dgzkh#s
z_w;vphl4U6K76<)et%v4llyjdc0Ydn2#AljU-^6PTZ=i27GmP!;!e)a=~Lg$U;9L>
zSbZsjO2)lCoy?l%hs6K0Mv1bxF!zZvu{~t^<F_t#?T#MLgGY|Ae0aHhTI-axjz<go
zHqKT%w_z6h$!BJdADufUA=Pks{h`oh-77wYR4(zpTqwwSt{#+Dj<{%@uD>0zRqNEQ
z&*vFf&cCzdPsm)UkfA9wQFQLngNK@ziO-nLTsJYGj$zWejX(b6Rcvar-_Y>-=Y;vi
zO~)h8tv~s&&(oBpxAKi?viAS8F6$;uRy=#)?9swJ*~66$%0`=(#|g>Bop+uz!J#^L
zZS2wnv12+<7B=(WOkI1^FFRZN^|iIi^(H1$n%Vgu**-G{b+7_gUuEl$-BIw+g84#c
zZNZ%QjdHto?OL&Vb#g*NP3W@ze*TLWFJ9iV`sLAktO^QG7>>oSbT>a|Eg`h7=}>yY
zQTfcgcWDIy&jq9!4nH|j^rQa$U;FMp&Ys?-`&W0bYh$Z<c23sZ?55lSuD(yK^$R+c
z!s<UrZ~L(CEt|v9`j+!rHJv9{?mQK<Y0)OPe`_^06<^-UUTL)|^>^8E!#8hzL#Ei@
zz03UN_Zh|odzZ2OU!k#S@#dd@e;;$*?C!BUl!G}sk%7;6dP&|h4llds!Ez5Q>XS70
zKTvvih}nMib<-moawgkd;bQ$LZ638{p0a2IkMTS6)%9zeUil{;))szN$-?qLSjZ{c
zm9;qN?c;-ICO!>_2tIM(LW8s9(Z05@)v14fef3b8#Cc5q0K0sRfv@%M4TUH2-#mDr
zu)FN-qp9I>7o!($FM8@__y5o5%o{hqOkREFX}SHMxv|$}&M{y1es*`md##9H)~i<C
zl5t}$m{IxgbH?ke#r6Bv&iml-S?f^jojU@@k1r0>;E`zfc9!wY^4UuFo=X4gn<h2w
zBX`~t`){BBh}fkE{YsVC>2>bdmy5Ia?OM{Z;7Q7=Ri9+Ew&dsExf9dT^=bK{pl;Ce
zR8P)-fq_drFK6WBFIl<wWJ%P~J+seM9$C$Duta)7p`o>fo9O(Hmi)zY>fIww#HMVV
ztner|s#@n5k3+9h<CEw1+cRu;2IU3rIvOG%EbNiF((Q-)Kl>J&i1!J5i;r@0Zkaai
z)>#G~ejfKn$`5_+N?uy}vMjRLY*Y4iJt--v9smFRR+p$}Xy=n%wEg;qlpqfej?>fi
z=bzDyn_#ho@yDOf=Rdz%z5de$Xa0@#IX5?P#?NSIxcPdef!qHCd-d!$(F~XFUvvyl
zR&M;rmS-h+`hdNV*S%${vL-sW)-&FTxzpk#uyl_0rS%5CcRV!M@a56R+}$ag9HgXo
zzj!Bi;P&lp^W9~4KKZDmUO89bS+StKTCeW1-IWnd+qkm&4)TASVQL#b^K`!XKe2{|
z|LW>*X=#7#>s!3?rFV1Np&Ugsvk6^YVJgp48Wvq&bMW%n$yYi;o@iOV4)$%Cv8Sn}
z>%pPtiAUw%Y+5c6CU{uu)rqIk^PWf=btWiUzENsjU2uGp+}`KGp;wPJu@<ZCSuZWK
zWb2+gNt~cKdv8ATrQuwqluZnF|8{V(RXw=UUC{fm{t!dw+^r0WTLg||GDtmZlg?96
zS8soNd%Lid)G6EVcZ~D?JZzUY)B3+H<)qMZMhi}hC5#avAx9n^?cVwS-|yws+G!iJ
zuj|?U`QUu#?%kd5cD=56GSOY_sm<~%f5mTt!is$xZqJ&v$>@)gQjdA_`90E~<}F&J
zc2aSv)279nC$841H)h}sW%~Vdr?AMAUazI9mX;?L)$$m6=-v-Hmgx6c?CzEc$9&&B
z@phWIWXaD%&lO%q9keiX46YXDy~QTxqQkIY>mHf&2OOks-R0!_cI<k2nRvv}qpU%Z
zH;;W<vP94@Lqb%<Jd=Sb<zK{y4*lD?TW)tPb(wHDbkCWme|m%W9OSH@_dub1(xFh5
zjT0@dJ?wotw|<J3uC%#d&5rEVs}5Z~o!!KKN5c25ugO+(%MeD6o{4!uZ&*DyDcs3z
z@LbIjcIxKFoc7r3bA3URa-plkE?&BHXz%xX-7ZR!;Vhq?PLKC{{7x@M<`RRCukX_n
z6O}LT<=uQ^Po*(CpUi_}()ml)*RSul|Nry6iMjdbKc9a^ue^CEMWjK3_dnm{BITNI
z+P_|Z>gYACDV(dfDfQ+v)ldD38kRFR{r&y5kN3IAOe2O;o{J|kSN-hrvRl~H|M5V7
zh2G<$c?#1^cNlcu6>9tS@QL?^pAC_hpK4itKK%UgL$wNp_HKrrR?c+c!onmity@3p
zAAVBl`rcRe?Zm{VA2L5Kf2J$6kL8cjf-m>eJl{ohssDRYU~PG)Z&s1tN45CR;rEiI
z1)m6<Pj%Vc<RSLBbN|V&Jhj`hS`TTxkDq07_F>W8q-5rm>+;;E{})@-W8HI3R9$7k
zuPbNH-|{I+vHbJ%!~D0qo`qa;(zIe*YjrK?YEyOn`@PejJxeQlcgHg!K_UFrX<PH=
z#qRx|zTM8heCH0&f%*Tws5?13@BH`c_0A`gyw^m1b~>`L?&R|w58I?~?5#Fe_nVV&
zQs{E$+sj8UTo3^5?^$mDSF_*#pM^q*-u`d5vL`1oJPUt5Su{7EIVXnO!g<H<15L6i
zQ}()-zscG??|!{p#FP{De94P89G+G9{BrNCs!uDPd56?^@~Rgc<dxL!Of+46)0d-a
z)k^j5OZCnBMGlG0H2wRBN$KlOJ%PR@Z!KmXIm%k}Wrfg5-N&mBY+k&%^3CGoXW}(J
z|KI%m*~Q)~>AU_fj@_1;{W;J3lhSGL?dCggO3z|rVw4h6P)TW+DNw&@LW*8u+Kh*3
zYSl(6>ZhL;&1{))UolbokdTwmH=eWmT1vL-p3be@zO^Fv_9UJ4n{=+e@85KHQs|^r
zOSC-8u0NNVJ9$dhPqRre{(Db<t`mLnPgI@BK!!J~Q1BnK_(S^*T>QrhM3jHX@9Fu^
zYTg#m^Y_BTKfaC?W>;2pN=QoZ)C(2t6w_o?SbP63pOx&J{sk$`ix$Pq3ASZDWXs@q
z*thU|>TMn=1$VAI-zkDA!Hp)q^NtAqm>6^S^W7PJzxR19JygE$vusFcXm0-Rhy3*&
zU0qyXzJ7i9SpL7olAvd*hLx3-8oIi!nVFj3-rwK9*Va5vty{fojYtD%3wD{+*7}tz
zHDCRG_AKqsm*w_n51dkZ`R?7ZW5?W%*gSf@e!rZ*?N^aKarz-zWwlpz^tkucy}TZ2
zyS%(YV%1!=3n5$XG<MtP9A9Af`%=sAQ{NMBnfLBoYAK?%==Izc0oSh{w6@|>5@~X%
z__a*(5ZkI-VGl+2^*;W=uz5qGSnZ5fUhNsqg7vc&9InhbsJlbxKY!GWN!#;1MNjK{
z7&=Y%b64jxpHpXbuZv+{b(;&r>eVMjHry)F6nj&~a{apEB(ICBvRjkyHMU-5)hN#3
zczCwM;#qEk*{}D);!hlU)oQqW6|5(OKRm|Lmnc);%G&=(^iC&3SYV5r$Ra`4jHV00
z&6}=CYIN5xUTi((*?UflhZc?frnNm&>-lg0xvYBJVBs&3l1D#!L$ekOc0Yd1@$0X^
z$whkwCp)gc=&U1>T#_fU)%A_(hb7(rk3L-CG}Wv1eckunfw%X6n!0{T$-Uz9w&tsw
zop-mc5orioDe`=7dEA-rqFmqJ3Qc<W<m6-qfke;EUzc3IfB$^_EAc4`93{JVU0jx*
z{B{n*Os-W66Ilg=W)_?Y?cD6Vo@s%;)uqM|oumIg{e4kV^5|3T^x${GE(~=)Hn8!B
z8MGhW<jJzn?ZMKe>l3yf;FgbxXyEpq(ez0==!d^(B8#ksi}I}xmQxn6x@NQ(MAsQ@
z4oi5aV!5zMO<hL)!};m+-_`&6!ozpy!^ZxD|NbzYv+m!!>r&3rWp1p?iv@+2N*OH`
z;$FP?f{BTO`=sW!O>8BWy9)~c9_{qsA}QGZRQ$lw{ST^cPI=<Mth}y4aQSO7al=l{
zlEl2vjj18us_*={Wl+~M--%6i%7ujtRvHW2Pyb=#Ip%H9W<Ie!>4^ic<dg|Y_1lgH
zFW)TuJ*Lv%>R;uV5Bd*Y&FcSf=+%CuiIbQ5EOqirRJ1vKcugr2vx9dk_paExyMq`$
z&Doi9@~+M#Z@rx?(_@M}mrb8IVe3{?h9_Sp>2CX1zGqt5_S?Mk-<Nb1Ce?5qeBgHG
zFJnSV84E*#PSUh(o-DD(H#$32|1A6LBxCo#-uyu29WDoZv5jo{94w9v2dt(E9N;>!
zYPZ6*jV$(J8@TxYL^Q~E@A$Ec_m6L#zS#$+u!n8(c0V2-R#JO#n8j=Zo1)7E=T@1F
zg(5E$Y^Jm~R11c(wl8R@`}}Oh;cWe#A2-jJJ-qk*Me*>=<Da;Tu7oyq92a|+Y91qZ
z{TolhgOYl#8xLO`^)+8=SUOjci@SKjWaYNgTX)=LU6-klJ!6|xX9lMOL&jgN4=(Hl
z5BnK1%Ut|F2lmxWIn1(2@>Qq(%@4PP&G!6wW%?np=Ck5)PrDZ$X$F@|g!KOKde1l}
zWy6sm%EU3TT}fl1JD<q}CHbNi3LH-syh~!g^DF%$-#;eF`cI1OQkDVET&zbFo_BOB
zw2J%`aAa~|(EOy(-gTQ@{r2O6yf@890~@3>-|YK(bF(JH?ULLtYNtMYND++GWVn9)
z`p2v5>qM`|Rp+`)TygyI!Mo-6dvE9M=4I!XJM)0c^IPse#+fr`-rTlq=A1b!3??Q=
z^!oOGy%xQ=N1xS6aaUD+{6X9ILDEUTIONyuG3@yN_g>wp?<*CY8XUGUF0^6bSoBwf
zb)i7f|NW7FYzj;-$lCYr+@{v_Vz-b@pmoc|d0cC_jtHD!66nYj;pgV$D88mRft{gc
zt+R;Ibu}(md0`Qz76t_tj<sHbQBxfl7&{g)w8S$d`F36C;yJQPWT7c%{T)YhnHJ%D
z_e5L5QaILnG1T)l-4kQ6ecl)`x$%R0-QCmwjJo)>k3Y=b#IzwVfBx*r2a_}p%a-4n
z_~ZUG#v<3(KLW1`|5*4rc*bAZy{3Kw!YBBjK91k_PoIGyQK8}0O3j+zjqDfh#<m}q
z|F0caS2_1|s=I-K0mJUQ^S=E*7PPWnuKeCl+ZlKBzWjON{vq!lUwda_&5!H+hCgJ!
zwn%8bTNAM8`R(wBzWRUfr&zsw6Ox?i*;BtK+1)u-gXQtzZi_l^-lm6Q(TfCFK9zQG
zg(-&UJI;9B?oh{d=uV-|(=(1*6CQoN{-2#Gli|=D29}+597TVg<VVP;{B=C)$np8l
z^7{XJ9ZempCMYl@#R`3`Rxxu?2uo35>XcsIF@YgsdP9Wx;y6Rj-%q8^RP67_FF9WK
z;hxjCyOv)(^V}EAzQsI|qeCESqTwg&Sl#cBM8pcu@7}mvXl?(rgs;x8+H<>eC1lw*
z8}B{0x%{LT<BwC?>mR&aJ|DFBOnPJN+OXu>TG{&Vcgy3$I2<<L<Y{zhSU$f_>i(Z+
z=8O#M_x;j3l4R)h=!SNH=w2>`2A^5oa}-JiUvH`B6msg7v22z+&?4~RL_=w0%ez}n
zFFra{B*|?$Ewp@U`W&S*KAei&Y!`bNcKuB|pwHT5vMYvDaf6!rcYbvZrR!oMZMh;0
zjD<%kTW7DYuc)|oyzt6jnSF6pp<iZO&R#F;aq83pKDLR`QBoUYSBfO0y7oMJWW>=b
z^8caH8Ouri54c_`UYZp!tD>CYz>7;7C5*COSDy$TTB*5U0Yhu*)QC8-Lm5|`)V%NS
zFRiMQGMdS=bZN<d);9qmDlHBRTGwn6Dq1i8>Fn$E>(?h=Fz%?oB=qa`MlQVrOJ^;9
zF**L&)uLb}i75-$^mP2n*ZET6;Gv?iYTYus2@DVJ)#N6{*2r&`u6z+-Y|<zu&|t#A
zaY*hHOM}BMzQ&Z}%nL0zPF!awY<O0Aec`mTivo>0lg||!SSh$Zb?uZ-I&%21fR3)?
zjcZcL?Ys)<yaGqhpK1~2segK4qY?jPrEmA2%S0MZG2Hk5=i|)+T$Uv~4<0UjG*8~%
zWzCwOojH$g-~VS;cvLhzU?1q5GeNdy#l75J%{Oz@ii(Ol+~q1;Dn1-!=j?QG0xj4t
z?B`@*I`Zn(t8b^Xq?NQ*zwS6+`}N(7<1wZGLyxS#|I>7Jw*Ai&%17R>-%~&7+P?e$
zzEvN&zQ1mYf{ioF$A&J2YttiRy;te{p3Zr3x=Ty-P2b-$-o^i)Rq=1~{3SK|_W$dW
zO0Jx~_UXpci(*YL>StY4G`B4g{<!&i-L}8~f7gAte)Q5?PqD4drp4>){~K|MPIbR;
z-xr$y<B0mDy1VuNo||{(*F2V8^nYf0$MSkU*<1JCMSm51q~F=ObgSwwb?$Y-NA$Zn
zlO8dD6F<c?J^r80$NT?tyKmWjd$syVa+>kt;@V%~^VR;nfBk>@+NB$hXU8jaY=5U#
zRsFo<(WCeaRw+OH>y_s1dB7AleWO@}vP%3kfqAL^LC639nEv1Q&gaMN9gTwOkCW@a
zFJF8lxxT(acjfC(Dg4aJevhiZ+s~Soy>`vd&g!~90uwbhOcHEyQcO!v*SueBAtS)G
zIsNAQeZN6H><>%zYdJv+t<TwhkJ<C-ly+giVE54pr=Q-|pXoF0g57~fn-=&UuVe05
zwr}3GeTx@!uUHqxsHGf`#Kty1u~c{EB<-`VwVAe7vUBUV^mnFnI`Yj(FISP#J|n|E
zP3?r_S)La~rLGYb6>V(`)~&Wqwqe+=u)I-c!s7>RZQHg#Km9o{IE1<TwA23-C(a9B
zzCZcWsiQJ&Z@;=Ew?w*F)B%=h9-p62(_ge|6~pGu+7WSnGPWVtue;x1*x2Z!<6N6*
zyXNt=Bi5fkq;TF`T)*Uy#qT$pFW$V_`TbtCep0o9z=8U|*Xs}FoSSFwvUBIo7jNFQ
z+<$-k)-9=fmCxsPEE6!hG3&vFn2Tp#RlYQ9U^sB&#-W#*3TNXLYA<Z+DT}q<H79n<
z_i*Xn4}CohBA=ISZ*jVI@w35&3T}l(@8@oP5`XBznShq|C)4=v%zVVS<7oXg6M?N4
zJC?50WC;t~c0c?2_Qx%cSvCus-RJva@7py|M@d8}Vf$|l_3ssJZ4#UZj&61BIoG%8
zAHyu8+W)?Oe*<Pun62&T=_z;Yn9%>UP*c;0&lL~8S4GD9Wv6OyX6KNb$1`~<(}z>q
z>yMOPk8Rgpw}UDE*QMzN@ArOxbWA$mr9LrHaoMtEALjo*c~0is-KL|dj?S6PPlPO2
zKTj26>=9@vz0Q13Frlq(i>_==>7$FP`!@+GaOn8?xa<uNUc9K(*i*Yvbix1fB`*>h
zj;1y`W;bYk-=e=X{W5!>NJF|G%Y->>k6K+8I>dQ$in+OMyKnsZ>>1Vt%NRAX7}+*y
zE7{ds?qr$h(QxTfMzr|*4+W22+9yUFU%NtYjoUt(k549Ux%5|i!P75K`gP|Yci~VK
z(pbG(`55CS#>@NdZER+$X|pOYfOg>jxc7Zu`?+&|fBrnTZ@-##G&DSxb@kP*s#%Lt
z*I#)0CaIQ*Ly+sBv5AW}!@9M(30YY$w=jsD^x&TKuAV(IHh9&RR}yxO+$;gtt^_P=
ze0k63(y0T%OCD&Xh;c5P_29wX9;S(h=EWZVlyfXW<G`OkTGOU61xWS^W+rTI+|rcj
zb6R|}o|2uJn_JmRE$<nAj2n08WL!O(G2?_tusmb;<A#@QZ+&kYH)bw)sK9$?U4D8<
z)1kwYGdG2SHWbx^me7N?Ydw4Z+|a<F;r`!u<pynkA6ET-yWM!lp)VJozDe5q@7VJK
z2aSmifq@eX;&<O=Uu(wB<$6P8!Zdxxzy6GMWtTNpURagw`ai_}k96l+g>4<CGIrXm
z3!YAQ_-$`wm-C$Y$gcD4Q+Haf$jUZvJv398@ytoV{N-F%-IQ(W6X)0NUME`{TpPi=
z#>hJJukV3F8j<s7s=BzmIjqp+sMFJHIE(4h+gE)b`p<Cfs&}<(>GJdctWdxC%Rjlo
zK=ur?8Huwu8UFfx`0!-UO<@d|9?JiFC~vg4WlKU~q*B_BO^lNhKTI(fo+_we&;O!!
z%GJ`PPK9-bT%WlUXK%S^msX!HlF_|JxZ!d=vsi3H=g&Vk{nFEqd_Qh%)AOf`tK;dX
z8Kp_pGhbz?zWLU=LQP?<Q#V&A>#kUy%N0qMk>c4uRZnaC&Wm8W@VvxHW2#br<6pn;
z73F2F4A*T^griPRS28pHc{c0S>xXg)<t($T!h4HSEvt@IN7(A~^M}95VyviF+wdm-
z*oBpf*SI&>GBa<Hc5rjwdqrvCSMA8@zp^fGHS}UWzDqD9T-(ribI;Y#UvUX@E`8-*
z@Uy#TmOaCP{SVu7FNp~{-kZfNJ@uBo^No3&K7xOJt$6SJ5>0pznQ(S)#eEY2Zw8~v
z56le$f==fv{L4%mZpblf@lE1im}roBr~cL~wnJu~_4O4MMh;<8j-Tfov&wUwx~=Qp
zgetZj?Cg`X890wu=ze%M_rQ<a4o?-su20ulJ9TZ3l10{J&UwGzb>EsdUEMJ;QSZ$+
zRui+Vn=wkoVb2>E+B0nbYG`-GEYmr$PSK0YPkM6x)dou$y9^V{6X(;_w92icnF2};
zj9BY=a>PCv_cAa!G%{X@XZm8tR1)An!$UnenR~~#TQ98a)#m<ZFt9M@nCZgSeC@!q
zPeF@+haYIQ@4K}}^ybp$W&7s!{1Il6=>6m25H$CR&W25|+KWGh+**J7u-x)HFZGu{
zVojKK`RS`9+rQis%$vHn^%iV>f8z#|-u^vWzjzxvdg{F*<<7`4uE;(Ls+ZsXHB}Sd
zqpYmZ<jCPN(eF>RU~3Pz!|lZl4}%o;Px`np<ln@33l%e@q?5US+xnGm71G~hz_fKE
zbNA!NHzJ~&BmBy4Y=3#{LlOU1i(@Ts{@Z*ww?DO&K}I&#!I!s`WkM&zo3hfyOE<Ni
zUAnaGwXVVjo-6foomJk;wGZ5i64<<1TSIHnycJtq<LV{u|A8$g$kb$UQWR5H^Dt+a
zX7Kv#kI7H{*UatbtK3=irQhn~?exdL&wom>H(IIk(NE_P_W_;uZZ?62o$Lv|zCC^y
zr|C2CUuV=_-f$;LEPRHHkFrH&YO27=l!y(t7p_{{TajOX+F0*#L_KfJpZZBwQ-T=y
z_!obhm0j?NN30<^nR|kmh{E;_0{12gisYU9ns<5Y!t_1t2Ll9@mMz|y)z6UsNBKdO
z@CDgt2~WR7#PcT=O|sg0{>edph1dT#Y5l$ZS9{Ype}TU@J6xDveElgQ9qpmP(0KO6
z{{sxKnKq>FVQ)-e5ULNX%6oP_rp#{L&NqLy#B`_UAH2?xW+^tkwUm2C@72&BG3&0(
za@cl4n|YO;-?gVHjLU?C!<bhW?3%l!zcZA7ifFIGy6p|Up`Z2_3I%W;SS#{jrVQhq
zUoquoO%hw!PN*31oKp#uR};vcwZ#6&wV=s|9)56KImL116xY4SO;~dZ>!UU;XRfG}
zlBk{dCtrqHZGYs}lSg)mC#>8g^2)~4&u>o3*F82iF$cI0=%gucX`C#q9@)=O)!sfa
zI)*3HG3ht|`s@7j^JS}QWrS}mi*B5}Kee#+q_R-ghW$zQi#ruQN;w+oF|6fh{GHFv
za`JD;?%0X4a~hYb>YP6_=OR<U^3(OlPkAwX{=9lhuY#s;Nya}WgI`P=ylhVy$sYL?
zGt=$|V+yC&wGxKga_l_v%%76V4UAv0n9YoM&%$;>L*YKhq0Q0{SQEr9n_q2ra#ig5
z)E!~FzPeyS;FtA_oETS{_*t!amX%Q2w?*qDlNFEb8Mi~J*(?R6auWZ9AD@(u?m63A
zuPDHCAf)Km=5IXw&VgZUo_X&ipEK@gjnHvPRh_A|WD{f3El;_|MNJ}_l3U!nR2giY
zolj_MF8um{o#8U~<r(p_(rZ~#FMY9ds``I);jUT#Smv)4F}OYBYuY`5S?S@Ra9eiy
z;>oIC;tA8(x-uDs`vQE<Ek8R+L*cUehc&$n_229{U+Ag1x(Y?ah?#_&I7^7x^5ipF
z2-`AjSFm=go$_eE@BAhPmJ?|cc>ak!iaKC0W6_nDZ;t%y`a7X(^8)XhSIVCnSNvMF
zW4GbfriV&QHxgewP;Ri<-4v_KAYW@z?bESy!R3>^3_ewC1vcOAyZN!*jPNcjU3oe2
zMZy;rIqiC;71zZRGBaiK%G>_=?(JvzZ8!bPL$T?sxxZw26=u)>`{<F?op+%jp>uaK
z73AbJiu|``U9gT<ES-yK!>?6mJAP~w37;vmc(I{U1JCRKR&(dRFeurubITLUpV13m
zihW8n=JN?YV7FY@(SG-2>oaV|YaWNOI6H=&KYjSHS)?*UZM~iRzaPi#lk)QTf`fxA
zUa#Grv`<IuQ~&3M&NmZnCvkaud(V)NcQ=s8wYc;2&7&pE{h90rx{MJ!=FbVX{!`Pn
z+I#M^uCzH(Hm$+kUurg*s0oXys|iHJ_1(~$ILA+P+1yC&4F+ry_7lHouHgEy{mB0t
zH<(VH5}9yPqHNbY!EI;j7x=2_`1>ku*s|qsTyUhYjkcVRu8(T@Cm#1B?(TaHbrU39
z88p*8(p!2%i}=c#zUVvDt@B&XzffReL42koV^Me4qCE=1uIn!<htKM6%>1^v+r}nm
zk}1=LhXoIIy<XRRHS1`%{=SaG?fl1U?p8jZJ2Or%+vfkD&p&<~*E{ydr~b*=HU$np
zs|LnC76pf>Ltkv>96EKwQEQq}7Ry8pk$@>v1N&N5uUr@(d_-$+KLhXl-WjE*L{{-7
zd_TZ&Wj50XAK(8>%UKtwn2UFHb#<JN)0(zu;~K-GCLf-ATom&8A9EvOo3D>@L+rVA
zZ#o$GZ24FCHk8F5iuLv?Qk>XfV7IT{<Mov}R~bJEJ64o2Mk+J(x+#O^l4L9j80P<d
zlWu5cCieO38RPRQRXf)dzFxb1(eiwWqfd8rymemQrXbc8xO8pO*Q)G1^J{zVX`J63
zVIaiyb-tRkW6ifG;wOZBxHl$WWxRGp!_aD0TKl&Eh7Gok+K&Xezi*NjzSp^e&+q)R
zdX^c+TNzWjSFO6d(rMNCduz;%vsAhkZIBGO#&EdaCv|2|WW<NVufGP@ZSzrTc$aE^
z%=YokM5epHquutmu3FX96LpZGMpohcJB93?1;s^01@Cq~&--8B>NN4-)s%UD>FFVV
z#iT3P*aH&`98`Q`ZukoDNVBSNEqGUD^tJTg_n`Wi%&Za#s}FAfrMG<V4`rV*k>kOM
zZihI|fFgyL!6lZv1LC9lV_s%D-&uOnljZvLg=<zd-Tn7XGWtLJ1f_!yKQt<s9dCO3
z<IPz%<9m`d>RY?t?B})kDZSvI@yfaFjEfgviT$m;c{7KOu481d^J|;fb9yFI%^me7
z7H{<V^<&O~C-v+HOwV7kOVQp{{bGXN!+lbdIX|04YiTbzvc~-J{(C?4uYt0PTBI=J
zozDC3k2~|*wnXRcWNqh{KX%sqeh<4`1w-95?y}8O_0q*}mCBej7;I>mIWNvl!)3vq
zIgJwc>!oMzQ*k<}J3;jfTbiJZmLNk)hLp$q{F8o{L>A0acw8?h(XeWp7}G?Kvfb}{
z#2TJH<!W(aNlTly@R<@52Lo?CyU!kWon1lJ{LCkQ*>`<;e}G|%si{EMOWV)Iri~qj
z+uR#(Wiv+hc)Exfm^D9JA$;S}rUnI}>q?(Kq=2RwPM<z)@%>J5;c?mW2QMxzK5_Q!
z(IZD#_I>QlPq@FY)}pjN>plP8XJ?qwGB{rCvWohB>n-<%*Pj(dj3lPTRSGIhVd%R)
zIY!ZXOW3wUFUyh=r#|ad$m6o;Wh$tg^(X&&iMQACmqo7k57;JZI_&;?#*dM^mFY#v
z&keW11?P3P-+N^Dg~opppSZelR`#V=oD%tL2Ep7j&RqX5c;KXaL+zP*FU3`>Ji6tr
zR=j?tkzF6Wbk_zcr$&Lr#f#U>pWWWByD5m_-!t?5jYpFXa_jGDSh-Sj&zDQypmHi<
z`|XYU_U&6f%OUCF(^rpNK(*q+MY;@=JB2tsUQe35KXH$l*+lOr85+3@WRG^rGKL&{
zxZrx|39fC&8(#G@Tdtg0Uv9a(KEcezoxz{`fUz|b$Arv;-E(hosrgT9-}PwM6)8ss
zqe-`ab2NOZsZVlcm@L>}z283b_*b(?{_Gt+7ZaoBYs-dg-5OE6`(b>-f5r1T4|o?=
zZkoMDq#-#uIU_Ic*hFP_rETJ3VvqW)-yN8pzi;NksY}_H-|iIs&n4w09bvycJ)@o@
zYw^Tu`#jw{zx`#l<jX#L_)mnGq4XJxhZc_6@u{JrW?|tQjf{mi?%iO(ZZwlaSlHXJ
zFGce9W6jF{j0aBr;%ZB4Tja&D&8lH<oV}R1aL;#ZW(8$eZjB4C1-V!@*x1T`+;=m<
zZMybRlMN4zE=d<ZYQA#LS=daep*y=<!qT*U(oe|)>h<3L#3cG0Q-l~rPNtk#zvhVw
z*Nt`g{(l*p+S{Es1u@Jzo2H`|wEg4kvuP(%PDUrcVcRt)He+2*o5zWL?z77)W(0Cs
ztkekH$G5`5!*A0Gg}1-TZq2P=n#iHGc;Y5ygWS>v<GBYu@dVVSdM)4B7abTH(b_b}
z<Kw$`@9W!_?UO6}&2;M2r$_zYt(k9#aWOGoDJ{Kog^{bp;qloN-Ds(faOM@uG#PaD
zxO<MeJvsU5Mx0#jHSxxU&poVV+d@J`6OxhyrKP{Tnh+}TdBM#ETQ`Z`eSCM#{OOS7
zQ}^rge7C$jy?OO^w?ck2^V=PGIz4_~W9U-;bvz5g>(kN&BjVf~Lq*sA4fYaFtB?_M
zxOd>C8$;ud%m-UI9Bwamczl1N=@iWiFMG^B@c#Py!BS>6(**zjOcPf+o$^cAmbUBN
z@9KmHlINB`X>nqa;foJpG1#(^@%;&ow;T^Rk9VF~Ue7*{&Fj3<+7gLHSDz`Ehciv@
zUM8+^)F#6$<LcJ>WoChG?d{2%+!*eaUXPt{`sswzPc<|&4jeeZVE1*Ue{TNms=v?c
z|EbIHxi6c3S~J$~-K+mxt5#){GcCKKk?=?5fh=2^@pqOx%d!uDSedBv^X1a~$7fld
z-QhM6VfZyq<??e)r_=|pCFR;;7B|K$wtOt@u#LlCbX9W1!7u*b5AUy^xaf03nf!uP
zPwxm{cpB9bqUBUrn0Mq`>%~A15w0g<;+L)XuQI#bdRZxvvCsD9VP3Xhr43nqN)5fK
zy)&X`9sYC4=JoSu4-=c$d}RD{Ww~8z8(WoWerjr}%zCxWB|CS0cpv`X`t|eFp#Say
z4TmQ>E%8uMc1`#n>=2li)%oe^&-xX*t6Gny9&~(su;usa*RKu#9Dgyp#J5*SzIMu!
z2!mZc`*<`?H9or1T0ea=_k2t3OVxR&8KgWEx9&fF<0Y%bhQkSQGZ(kSEp|U&!Os_>
z`u-#bL&mS_P0~9aF1vD0xcy?F{?hbxBjpEq*7lXcpQe1g*=VVqut)D@u)#{^5XoMN
z`kHq;m#i1%-Wbrc?2}qafBEA{ZQc>~_Wb^<QhFI|Dn2Oi$@$bwzW4f!{@LV9)}7C~
z(ypC9yX0SfRh1+QW13up^~(P|1z+SFx$CF=u?$)gd%sV(Pk0MU!XA+i!Tw*1H}1K7
zLr&e*sf(qFan2kI&zlTF_ZVxQaP0LosGj+$h_$}ypg>yMv}CvX?fdLCxev6RXL|oH
zKOvRvgs$h?7{i3cj47$LtbZ^6os*)FVf=w7pj1`Cb06D8Pj!QEL5GCRd>4*#JIs5d
zk{xs)#K+$sw2}F!`Tn22pp}+CJ{;yZ-m7x%Wl`zDkfg2|4-SaUTd24~qJ-h~*Pj9g
z8yI>H71T>U_|9Z}JlMiB%V6c>OINNRwl-o?lIXc{Zl`!cg5-w%Of&L)euk*4`z>0s
zfF-KcEUCIem|;GXnjjbJh1c8(+kY=Go4LWjsw+T2U}Jye`Aa_6?<6^tOGu>HU)tij
zM)H6UOTzZm(p9~3t73i~JH5vE1CM2x5$g;WhN-5e5p(C)KR?2?EcE)Ra;DEIx{=xp
z@>MSsC3@Xz-WAV3%*=1ou>0LE?&tIC?bhx6cFWe5_sF9y1>e5Bm6c0VV2I2R5%6NT
z%<J&~^2)jDtTQ4Go-md2;O5$pu-!dp{i>j(v^2@O`U$@dgh<wMYUD6-ebJo%s^u}u
z)9>mvOg#5lie|0#m{{+#vL$A9Yk7*wqrYo86trjLv9Q&jKetmu!Mb6weYl$J0d*O5
zqv-$7W!di3I-I?#Ik(M|B|vAob70`Xa;DF73R9Lc*c3iu+4pVh`iI={KbWkntsj1^
zGBh=9JuY7_16mCH@3H+q<;&hrdi2E2l^-xX3wDU;6uMf^CQ-xo(y0E>UC-U?WdC0N
z8^OEg(yjSgygHLR1A->8w=1`<6!<7nWA?P;xY$OnAGV2d4R-VY_k3r#lXRL}U_l;}
zk@T4tGha9=NG!0LBYDh!LUC^Rj+rSU-ZzXp8Pe`BR6USf@axr-OZyo%b0{3R>oOrM
zR{PhoUpIdK`|x3dPZ-yM@VH7=(RxwQA2-j}wSD_m#=*igW!khy)1vbZPT&70b<c-G
z+%w~p(hIIK?y)j&Kk&(D$`;*(h%Au{u{<o-8&95D@_s9q?x`uM7M6vRuKmlJ+_{Nw
z!>Uyc(%Lf)a2Xu)`z5}hk73=p^T}slx31bI1}fuEi>B{ke<1eI$uT&dzq~$WZF*sS
zogtTK>z4iYg%h(G?kXm{;9ohvyJ_P_(9t}JjH`=_w<!O=yYAf?DTnX&N4*yFB<njY
zo;aCfftr8wqd!SE)N(=11ohBOK@3$kawcYGPCkj@mo8mm+J1X(V`w2iBU7_+^PCEX
zs<yU(1Oo?+h0hI-N6iXQP+A=Q*MDi<I+gm&%Udt5I~;iZYTzu#@Nn(S<x?aKzX{z`
zof|*%(@HZZ=?#6+i<K<qH8N_fUadIE%Uqh(DB}Lq)CphbE;;JI#!cYbD~86iCLcDx
znWNpabt~_gGdk|2jMZ&z6XGK|H^$8SAS1ny_lw`RMZV|%-ItF#bDLp4^NM|1PlFA=
zF+I^>;;5gH%A)B%<>AAJ4QoUi-oAbN<8=H#rrElmR(2|IfHHAL{`rJ<srD8Dmz}F@
zRyEA$-L}l(LhDtx#<u;+!PYG9rX`#iS0~P`DCv-8e3Bt`;(&3(%iuM0PMKvoH|}8&
zUDeg`_TkrhW#zal*FG^7bl-})TGrfuE2XQ8f$7XE58?WxKP(0x?Otal?7qw1tH#dd
z`h<C2c?QR;v*+yu{|5gJI3XH%fBu$>|E(9it8$nVvF1`^r+9+S$MbA&f0fm#8Tf}y
zn#%NH+3dVSme1!jZ`)=jV^zX&|JSwcA8wwn6FYkJ=!U4ZKVJIR&w8o4=~$<*`iIT)
z|8RKQ={Io{3H@a@dtKj<@k?jkJdFdB0yM1K*Ssv;d-U8-iA||T9oS1_WtTFjC^zU_
zXJDIV394~@8TK&rEZG*u+J3k_VM0eP>*C~%f-1{1jCs%GnQyqe&*3ejg@woNciXFN
zxG(MRtv`P2<&2(!D<&od>I|h{+=D)SSTcEyNJG*_3DBiO`@XKtPpq%3l-&R4sea*~
zAB8bhFPFY}^~xzbyRCgnv5SE8oKl9}zkg?PAL#5<?Qn6LGIgT`_m+p7CB2!qzr39=
zcSDnckolq&J#IRE{mIFun=)G_b3Ay_?NBJK{W4ymjIq8#m_eUGSyShXW8OLmzvcX=
zW=XBl*GnqR(@T=ye30k$4pHg)g}h~YQT4)-KT`!a{nNKfI=|%O>f2Y(-ek^jO7olW
zx&G^$pHHt|TV-J6l;709Y8jifwswT&(Yofon+a~)S4%54#n~$H`|mp8#mK=>Sy}nx
z+V*{|kB|2!*VV~6J3CjrTDknfjT<vwF5T$m?#}-1-}Zcmzy(ed9vCp4P++yOc~ie|
z%VdwvW9KI=-e5F=ZJq8aR|AnFH||6ns#V>&^Mtl`w-(3qC2R!`GB<h8Qr$J@itLk%
zOcS;@aHebX>WFkNT(z>(i}|%_)f2Dci}pt+Nmkq~J#fYSz$X*y=gc#imUS^ywYM!;
z1a7-Ul}c9akgE|}v47$k$+XT}QKD__FFETS8a-G-b9L1N9rn8MuZ-wAIP=9BCVqdl
zlU|H3%62E3NPYbAxZgeJdxcF#Ztl^={dTh!PA&B2aP(7ZSm@9o!{%?yWMQ=FK;0CN
z-TWssSz_`xSI0?lusWH9n_T|(cu^M1#h0H9?e}+06`l4*=9)O;@A!z-|CKqIt`%lq
z;hn=#-}*pSvhh}mlY&6g<(H3@8>|&r6*NVzs0lCS$hf-k#dEb_#?a}TUvYX|W#lpF
zXGqgwwfRwft&Tg|pp$_qMe4@k>x`e~IHoLR`15)G|DLB$Q)`|XPrN9&HL6#8{T`uy
zn@=8TV$;}GZ3$g7|FX3eS7x2v+r$sb%5f6CG94|ur0XqA5B0J?cAFq8+bGm2@boFy
zw^t19^Vz+u8f?m*MfIQURdi`d(CORq`-7#7fR{?Zl<9{besEkk!D;o`#HX{WTMHHn
ztmf?Sl-1PT_Sf)c<EqT;(mJ`i`TVP9&1yOBukUks^CQRLO5yD6MQ2y)eQI3s$SKS}
z+hmm__kqeTH3hT!jO(9E8*Fa6hjAVF_pfeF`Mt^sUP}Yt$5uRSeewK-`>aft2ghcg
zy?fukT8QC5;@lZ8*@AwgED&p3De40${n+OzTFXTqdbDZ5&P9?=j!*n=314G5aQ%Ov
z@IB5ohBGyC8)nqhX9O0T8r06&YVzSmM2T=mdV#>HRa#Nk{Ke|0v-&>uozU^(rpv}t
z4>mV^oZQfG_x8kt0S!lwmhQNlz2)2WE7yy~7)@TEeNpr&%)sWRYZ%voLx-IHyv?sa
ze9W!n;#cYXJ&bFo)y|%h<Is|E-`T9-`*&w=<G<Vm8X{e{84LL`n<u8-c)`LqUuvSz
z>+Xin8VP&!z82?Rvc2aUxxZd?9+QmhQ&t7hhnfkYv9fza>I!_6PHdSVHeqvP`~MlA
zR!*DFJY#-*>p=lY#*``l&Ze+`IIuaTtRYoJNb$=rrdxpye%6gYITZZGKn3BZ(|U)$
zd@+%$`Ec-UE{o%X#r<}N4)fdhc<b*qX<q%9Z(@TrqsR7t{0}UGLduz6i%Ha%WUS0-
zJpH&S{pjR^_;bn)$@<K<{;oOm@2*nV-)ZRu1-IGz`Wb?R=P_NI;q!rqznR0;ZRPA!
zvmQi#OsHzydyMx=?D<pqi8(opN0072akjVTo}nOUwCPMwgLNw7wP%cf6aD<oFA;PJ
zj_+^XXxPH^ra#ws>WqTCvpXXqo*wY7pVF@GxhaTY+t#fQ?^VA)8e4vsb@IuU)B5{m
zmM&ci8afCJ3~YQ~|Nr;QI3;xtfw`a3nk(644-^-#j)>!PaTShO{I1GRO;JS&+-bIo
znA3T=V%4pvO?9WFD<3PcpV=J1Z1IKNNcNo4Mje|&t_=DND=)tMv~klW#{P8Pu21zv
z9Ii?_yJ7@?dmIfinP$4_ItSB)Wfva5XIlMPbFSL88*XZ{2V&3ZoszsX$M{qFf@e|=
zCwyPc^i=NfS=t0{xV3yO<zRK%^XY5&f-?`TKU8jNUnA1M@FD;Iw|r0oxbW@P>q_?a
z^7H>ZQUAC){x4T-Y;1tmPkBLM8y=qp?)7ea3?#S|#EQRM)v#vgU~8E9Wx4Z<z7(O8
zDJQPK1UDtqRhf2dWb4^?ChPD0L$8?T<f+fnp1t^9_dKRU|I5mhM7RP%LmjR$a<K#)
z?O@nEkL{c$%c=A1ZvUoS%1nwpaKW@O?vs9EN|}nWT*G30rmgN4)_X6WSR)*9I#Fsy
zd%gPY2Wrnx2&K=jH9Keb`;Cu&a`@(=S0dNM#TTwxyL7Al^FXCWffYNu{v3{<bgzS1
zSi5a))q+RcE}Oe9+a@$+$32DM{aICycfLrF-M(nq3O25pN=elPwX$~Y$<|yZR;L>G
zo|j8}z4`46jhpkhvwz$;uJkQ)ZBFX`zSZxnHt`kwuYW$-j`eB&G=&WNACWO)SH!L=
z#m}4nMQTz~D%*^$OrhZgWuT(^-=Fkfg0_0E87eC_^{(k<U^?*Vk<ywlZ5=W1BiR-0
zp8EbdVsFY;WMyZTGBIU(315>@WKEcrXf!4E@&$oZj+nrS{QK=YcJ90?;eIjUi|VKQ
z=an|T`Y-0@UauIeHF5FPq^c^(MhA|mQ#1FSd@q!hRaU{cOqq#e!hP1~fksAiR6_Pg
z&OgoCq!6&cKPLUw(>ITDm;z(m;+eGgCh;1|OzaU?xN4IjH*c>;7?(qn!iS^!b%I_?
zh1RZJn~|U2Us3z-^GSQ%`I$R@|B^6m;Nf5H$PgCmX!moo1!sLD-`ibfJU;vhrV}C#
zWWIX+@ZIa~8)^a*G9OG?)Ua58qL_ltrKgMbHNIc-fAzXBCk>GeRd4q;U98v@=^(pU
zc*e=^?PjO46z((h?4SBYb4A_ecmL{Eyndx1p!QFA{>ESXFN!zb%C^|+lDn2GIM{m&
z?;TTK-Wm5l?tcF8=4w#ap}y*ihFtX<Lz_Pz4)6GQO!_0p>9Mh~72ofcFAUN8`2PRD
z_cP-jtxKG@kio~BC14hRNSsUA;bnr5ncy{#ueJO>X4IN`DOBQUjsAmph1dHcRKnQP
zE7%L7TK?*({VDE!%DN&nBXFG-sEfQ?eErT@H3l9`O$xgk7PBZc*YCRDQ^LUhx8ZMn
zM1R|R6@CAvN0090&Oh#wAtkj)?oUO<H?2rb2Kyfmm_gU$?RdNGc0hPI`@(<@P+QNY
zLSXy-I%~PQ9}j)>3$IV;VdYT|b|{;4(!_w*IV{(i*`~QUuuNg=RxciY^=*?DrhHLd
z@au8IguRz;f9);(;`c46-mRd_jp6dAo$rE9a47uTx$4!c2b*tezI8am#>Z2e-LIm{
zpspsSD8TUa>BO(|OX|PBmVUj#_vR&e#*)3fPhK;K?!EOSB*93~CDTA*$G*O&FTbRz
zS5z1|hH*LcA7}1$V`k9M*FPQ*VYO`UUfKM8Khu^?+xB|K``3$enfC6HIdG=_j8RtB
zr3;!-)h#^?EPwCBYxC@4GFZQc$ElOWu3b54_r(={c1$N6e{C<{B;MNPG(}{J%U*Fw
z#xEZP4_JVv#clWYT)oQsL`>9iQ9wdsj!u^S=6h%Als$g39+<^mVBBxh+fxx3ytpaB
zJ#GHFpVjYE^iNGmz3?PcBHminEuNvi=lZgzK|PDUF)?0I6Q0lZ%u@M;7vqYnSr2c0
zdARGvqV5m>e!owysgYqw*ccHI7dP+Z)3;JhuU|(<$S##-l#%<kXpN6xs>W%~Q&L7u
z530I<XSX_rGce7bCSZN(z>~8oog549bNke?gv6fwbHn0@_JjT{4G*mw9xG1o4h&n?
zVNl<)%!}Fh=f4YX8fveTCU-DRT3O4*Eip^*fM0rg+n@h&Du4f9a;PYo&KG6Jd#1Q;
z!c?XWD_3$J?~`r5{r1?uzrPF5Sw2tr|L?Cw!2^c6f1l@n_Ej+X$iwTn?yA$WMdgqE
zt7mQaHfziBMr$6~7c*ZRbknFh^T2Nf*P+Sl7-gzOHR@k76y1<bzVURC-h=q>KR4Kz
zZnb5us<?4@d4sUPJ&r}0IZH$s)Ar8%_Pt%u^BQB&)i>+(^^!8PvaEke_xri0|9buZ
zS#{$9p@6!$D81t<tUMoj6>QS^A~hM-?|x^cqo?PzHq2Q;;K9xG`A6rL-{YKovSoUF
zoh0b|IODx8*COiU<J-?a?_On^%v@e?zooZ#%Xg5IpK(ZXdMJyo;u1N*oiKZg>YeGQ
zgh1=5^1e%niAgM5XZfn4=juVr``6o<_R3AV6H~Fbu3~SU*XD$Ims{M+xAyi<DN}g5
zsz{@F%8U6)H?@}h(n|Q`yvehJF@))Ytw96RT)s(r_Ou+IUr;~Cqn@SUiEGdYu1m$g
z6<?Q0avYGDZ_9r^PFb6EfrCOrj9z=f<_$}C?2x$s|KInIPbT|6I;Fk-&b@u&6`xM3
z7l!?=n=?x){qLQV5eFoCv#wnioZR)fu~c4C&_h|ajW4P+X4bD?D?A!Pw3_^;pFhLZ
z#=(@le#5<w5=u@l%1VRX>I<Iz{<Ywy$p6EK<zAHhoZ#iUCa!+Hpd8~BGqYnoOoc)0
zGZwRY@iX-8H?ZmnV)*tw-@Wd!AP;Mz?Dl2%nGJZq=|7a{&9azl$HMeQZqwEpmI=>!
z6th_p6a*UX=7Cm?T{Ggd^MS1;xPJZN*Q(@wVq#(fj}(%oaoT;a-+4YU;YjDCt|M)0
zeG)G*Fy(L_FmYpGRobL&b~eyq*W5W9eG(;?H>%qyoXz9@ZXB8B)Rxw!F!{uS>n`=>
zcWP^IUyQF~Gq63R-0*Rc!<-T(=Gk*Up1E{jid+LT^Om~r+cc%8?DU$Vd0HaYSoPYS
z11tUfme;>=Sv+y^0tdJ1p2hXIQVxB(0;+B;<0Se0(@sh;-nf6i|JAFknhyurE52NG
zUl_JJd0&W@Xi;%-;bC6$go*zr9#fIzp0S0y_0{Uj@7Ql7zF1%?<d<raboTMVSAS}b
zeEZ-bsB1B+Tx#_{{u?6yeSH}!_#Jk&a94-=@-l&XZ>3sU_M7J^Ge%VNO4e(#Ic9(V
z`7=~UckSX;T1H#_%|G3LdBTCY<FDx@_TWVxd-S^vW^yQ<JL%XMcYb+e<u{v1Wd?06
ztq%{H`4`n0mtMSbrRDkj`gxze{=WZT&i>~~{}0#q{}b)E{T9&{K5wZ2i!$Sj@9c(l
z`)2%eYh0z>uyViAx>_&R&G&e^Pd5n&*4uaKO!5M)#mHhyxWj4lOG&+L`^UTopRJV|
zYM4EedfZH7*17)p>&W4<XhxYrTC-&AIz0gv+l6k@Z|xlBaQnzF-unAQhj>*jqspWc
z_KzRF{9iGrV9p7LU*A&~yn6g{uiA`qrq7@}$@IqZ(y|V>#Rp}}?`-`0e`}Pk-OrQ$
z^~Y@0BzPX3RG)w3`o3?b>!xpi{UP_(iwiSZxfm8Nj>|A9(wJ(bH(k`XPfWvX@>c(4
z(wB=oo3Am<bZJ{SQ}N35W9z40GBZuwx1L{=oj)&s_1e&fOQ*ZNj6IXC9>1%5a$LTS
zpM~Fp)9w3Yw%We<o}8GYvxe<L_v-cQ694|H?rmbK*EEr`Ja$a%!i5Dl^H?s*T8V6o
zpSq1psgdLG=EEzr*Cm$=nubqQTKVNo%kH4a-z{cl4<x0W9;SUUmz#Ue@6YGs|14iF
zHEQEv{1)C=yl>*Z?7TxJS?ABQJhK!&F^eO?V*dX>&p-Zpy<YuJer2VklhkIt^DZ{b
z%mG)gDxOj_W0S03D|~y`%cX*w=k+{NX<8+DAmvg*Mn{^-!GBT#l^g;a_19R>oqNT&
zft`I~a0JKBSvfBhl^Zg1-rYPZ(YxyHd9yfWkKOy`hDkCeuUdD*hgm%>;{@|$%}>Q&
z`S_hz1t@G+xg}vUM?kRYXsYLW)-zuW9VT&S2zLi>OPs{SW|rQ_U(ZvpLrHGlnaNXM
zd8!CGYE4zU^Zr_N{!w9nn~80rZ|$D_{=IPFMa~_rx1=2ot=!ku!*gLxZ4&dY(uP~h
zmaXt;xVYlbnKN9|rf2fZkguLPdCK({Z#0}-IF2bLU#Wih^8VDR49k{H`yu5p%jFD<
z-vy4MLxoL$SzqWgK3j9(Rm`DS_ImcaD^_=lG(6lo|D(hVxrPuG*QwjIZca5y*D-z>
z-|&+~zO>d>p7F`e&nZh8mUJIXXgHW~;)~HHA^zsX4-Re8tX^lHg#4D|<9eO!uzf<j
zcOu7}$;xh(JC#22s%~MlxUXP6H*(qKo1JE{(o0n@?K!(mm%-g#JRoEWcdHWb<=Aia
z3=bzNtvX-F?YAa@VUy*eH#P_6-QY{hI3caekZTt8wSMEG<8zF@aRr=xry{fK%C%Jn
zX4@J9I_^0y+qRJL-or$Jg9^vBA3r=Pvpb66(~)Dg1_un7UYtyr72wdN@_TjW?xfZ0
zM8&47KCGM7#`Ysdk0mTjY1?d{S4T1*oaATR$rezrKJUbVDZ+ii8P@~vA2>Xl;Rl;Q
zT8n>gz-*t0S#w+xDlN0@&jlS|n8~*6W3+@!iTl!q=f8htT>W3Vd)LKP*}hesJ&|*n
z({?ldUHWo&nnY@9<phtG0;}3B-_C1mH+!fZZn}H!?V*YaBMyCr?;1X=3CCKS{s|dH
zO;hVR>b8b0tlse9+>YJzRrL9PPM!MU%?kEas~0OWyj>3-om00svf@6MKjUXHgEJiO
zKZu=vs$n3Zk$uodRgI;IvFF^S9JVB<ug6c`x@e&)2<j0=ak==G7hZnD@J{Z%TXw1x
z>w?$1MIwt#>}#*zVU)bP^u5`E>x`e?lvXhAVCP)3CZVvVe$F+W0EQbkI1c80PYq*u
zrN^jd&(Or<zDBh(K*6Qh)mZ1;kwAx6ZUR<JA570>&9j<&Ma;m(faCmw2W7Gn`Albf
zZbga8@X0qh2GwNFo@J2VEhnuZ!f|m`_ER<9m@8hhmYhFg_x-^F_N!ODI*umRA2MG%
z|3y#z77N{s%Ud^YjH<8NaZjcGv1H3i(VkuV>|P!0Z%@}h$bG;TG)B?2$;jjLOWRy)
z8M`M>Is!wcoc?&~(S&%<earsM+U9-9mpRz9Nu`Hj-Ok2H?FII8UKuSeIAguxQM_Yv
z<d@!i)>d2_WB6PvEgAMP&(Ks=-8tc;%k7m;xyj1Us#m&;&iX22+Qd-b@X+YMM|;Ej
z%d!|E3oIBK6&8NI{N<2|jkesW_x$M=_Z1fZk!*R%B5%iZV)ONrQt}6K9=^D^xZ+W#
z`i3oAS`N4KKh}=_>2>Gk;rf4{=YKpVeR1V!P*-=0)y$m-&Te3~c>MCdZprM-2dA7n
zzo#}{I~6AL)_PWfeQvVyvAAm8r26PX91C9OZrbS@HQ|-f;ul3_3wLgkR7(7kbAPTc
z!{Nhnc1$NG=q?P1UE8v4C1-Q}59X(JZ-159)V|5g6I-~S<;8#5f^Ywq)yzJ{ly)yo
zS$e-vgnem$`QnXh1cM4^{j<~cpBOje>GS2!s|*dKu2y`#YIy5+_N&(qZD##=&&+>5
zufDaPq3z?d+4+xdWv>Sv$=xSo*#x@8V#n)syC2DYK4<;@!PW5i))>A1id3O;A=v|w
zf~uF|otAZ7a+$rZw~nR2oomN3x7M9ILv{4l1<OCFnk@V|ongZc9Ybr2!?PL8%$y3W
zj1BIlP8Yt%A*9X9Gl6Nsx$o+lCF0D&@0k^|>Q^s3=;$B9a>4g9)3V!F=id9W{<H6<
z&5?6%?(aV7!~9UW!KPZ$j!EJeXfkSj-PhGSp3kdhVCe1bwW#@FQ1|1oypp}2)z+Om
zB|%qYUfz19Wd}Q3K;1dZE#J@2(wO+q;KQl=%#EU#45lT|(w?0-e|vIauHes4H|DQj
zwo!22LdALk$08RA1`iddkWfuSlP8TgeG+%QuHv@%66|*^w=nX<$G=y$wthB~?uv?H
zn6UEioftzd?qZ9`<8i8YxZEyZXlUJNn6qZB<DSO{*R5Q``7YIbnfS86RXVBVf~=tq
zeuA0vd;~3}r9M449p9Jph$H`BXZz9AgN>`0bJm&|t~;~5zMk=!ufnTcR%_;1wU*B3
zzr^%S`KOJ|%r;Q8JZzVL6ma9l^1eR4oSd8kSzC|U_9<|zS%18PC6(d)0fsBPkFr?J
znWN+o%<r>j`n1!UDO@4qVT-HxSih?)+A3u<mFwQc6Mg4rls2s1+>p+&!b0M&9Ct*_
zv>CE<KAYVx6X|%*Q193G!7m}R&Q9d%(<#di1Z@=QP3^to%J{WiQ~42#;9=$s>-)o=
z*uRxMaL(K)?Y~f;-}L_8UI8`r=^1bJ&z*GK=XczlvGSYF9)>$9$;r&i{pL1#mHuke
z6zW_Mw6fsUm6bb=+kL-NJmF+YfQE=g(G!ki$6j2Yxq;8|fUSXpw$O%p*K1c8m}Zw5
zbRK8e<eHtTy({)3t3t!uof{rbV4ARK#htHa0YwZGo^0HDCU=i^+>SeXTSB(E?BBVV
zdrCfoC*NYjqMRAqHX5c$&B&8<40^#g`Q>F<A3r@s5v2u}UES8cEMZvBdd<MVc7h%M
zf!4rF%p1O}`4Xeg=d_T))YL0Y`C+}3R8k-FlZQ9o&Y8&cL3sWT7B6q_?eW3E!5nPO
z9IZ})yz)vDIi#hf4bOko|NlvU#@x9_fBmwuvbGlFVFR^CkL>+->=@g%YuC2L*X@^Q
zIe1ROWY^q=XaN>WU8QU#*I(X@>A$$v-~N*OV(yZ6pLp6|xe06*Jn~ho^7Au>?$b>5
z$r}YLH)RyQEVg27YS^@jiy@zJvW|6d>#b#KXO6yLc^1RqSI5AjyqUYXIq%A~RSF{W
z{zY${x+>)AwPUua=Uw={xV-{bXgo<d8EDbRG*z7O(3=%zNw+v-cI3zVd^~@6^KDCI
z)(7SLf5(CjLb|QLHjI0w58K+X?x(Wr{>QBsuRnV9sNwn0u&}m6hnzfAgl71t{dvG{
z?+_j?E+#IXELZ&fZn?6$diw9HmqOZK7Fuin-}duf+$K&1NA(9{j~{mna5Qvvosrz)
z7EsAC!`k!KiY1J@!sKSPvHc1&IA?CLv7Yh7m)JE-|0-wq`uxqW`xY5|d*|sJUZQ@!
z6YIH!Tp8+Lx=fg?v|lJ7#3fRB;>-Id&R@NIpFcELw`I}~<^O&behUs?IQT0l`H{^m
z(U<piXP7l*%$}8Wi{aykH)ZEM7;oIW*VnDTuj2RC)a#cnU1~}`-k1B{+`^*c>(^3~
zoNHGFSQ@u(HEnTPIOF-enKK)G)SUD5Hmk8sV`@m@y|J%$%lCSD$&ZVcxw(ex7xkOW
zpCd70Szf~Cd*G>|g*O7@8X6g5X5HDcXGg=+sgok+Oq=m?_fOf_1z=wYaIvmf7naA}
zS~2&)+FfBhbEOWQ`o;D1x2Ch9VtPi$BIX_Y=ZF1`U%uG5mubR@S-<w{p5V*>)vExC
z*^hz_^K4H^YBJO(7yf>`{qerv?+(9SzrXL@ySzJ<&*$#=b}KtD$f>OI+t;s(>gw$J
zd%s-zX6W80bMSG$ec!x!a-cm=KbF`3QomF8`>jCdBHLTrejMblYgoB*<=gAO>unn^
zc~xoNb~$r9M<Ydn;iMa5>Lc09o&SsuOq^$RAShMy%Fe7Wen;w0Ew5k2Xd=P&;PcwU
zuX$(3J+krYvhUN;*I9Q%Sms&owzpCn5+)ot(P4f{yRThNZL(Bz^Ad(DCT54MjhYtN
zS9$fS`8OAZT2`r5?TF-X^<<gKu;e!5otHj~8Rl%Abn(TaXJ2Ca*&g!Rm0U10J(#{d
zIk|M|;n0sCQrO}c+6q6PHGh1&{{BC+e_!MOi(Zefx7E_p`fww;KX?E9>C@Yt+xZ+<
zU(L(U&dWRY_xt^R(2)4|JH`BY`+la~DZgJ^xPJ2d`SO9y5fLFQimfa2jm~`iX4J*N
z$6vi^ec*u!_pBT?D;7%aa9Hnt;r;PbXU=>xo7mAK!pqmTbhV{VC2JGojb%9-S?d!b
zSPF7-7>#CfJblXLcWu-4%!~^Q_Rs$lQ@kbWNygR>JbXd#ZZFGTY#L;s`K8@cd&Ys6
zm!_mBH#8<N*b3Xe6mB@Tc=k8_o0H-?@;-RB_^fn^i<AVd%T|BL`hf4<p3i<IrKO1}
zDJ=Z<e+)#rE}I85A8gouuL`uN;@0%n?)CP+1pDOe`&O>hj9431^W6IW$r~&J0xX#<
zXB-%UBu}Ny+4Q+#DQCjPsnbqhT*WNHvA}Gm!Tc4%H!7#dJU+^}%~N`crPq|zr!?>L
z_cMI^etz-3xWgx{&ap^InMg=j=)T$7+iMuyILEB%i3nrX<!z=x8ZK^SlLZ_0PTs2#
zBC_dyeWV1pd)d|hj1Hkwg-)MlJag`n|IOptj1L~(Jo|yEfd66fP6Yw3iR&+4v|G0S
ze($kkI>KB^nls%>-TH4lZsK!h|LZoPV(x)=j0v@!YZ9L{2=@saygobSy{^B%@`gP;
zQ!jEf{E3m4+VrOQuB(Yj#&+cfhM8>le%{PK_|hjK!C0x@@1I!AI@gY)P9Y(4>J08i
z#I~M)>7&7L`4)rFEe5rFXStYP6sQO(W@U#8&d*i);g>LPFPA>UcY)7)_ik}>%-y(A
z@X&`1?7Y0Uj#w|3mfgy!CqCnAT1kJodJfA)GqYnI40&7*&jXE8)gL@d7hPYMeJ`zf
z*E&8Y!_4iDTnBXi)W?)_^72ac^y(@IC`j*n<l1Nj9w_tt@z+!8?n}1`pw>xpe{}-G
zPF2+jnvbu4TDFxj<(Y*-IP<AlUt;<hAHJ-$I<lGZ5j4CGZedJGIl|rQ)HO-y-SKsX
zYQ4pcrBbpYMyxrLKhFOoT*g$KQz;nE@GgVtfpWvjh4mLtEDSsCf1V{Trzetq+2t1j
z3i=*kyA>18asAk9`1=2r603&GHyIw)Ocq%e>5;s6+D3*apk|R^9K$=s8C(bU?b8wC
zRFyq2i~U32lBY!_QjRO~SV~J*`7(MiJkBqk_KB;l=|x%T@jZ>Z%OehaU@|B@r0jZY
znOX%KyCX||^OWDSc+*O(tanCsY+=yIV~@!XE@x=({on1n=so}I9XmcB@|l{V)DZo7
zL1o1^p*;+DoX;5gFn<4jK7GB1K-Wo5rpzuTIRhCF4F=P%UnAztYr9{)>!tH@@RpW&
z2lq2F87^38-_*~^e3|*g)Mtklm<H^VzsF!?zMX4*dGGgn2A_!^+yq=JEnSK%_b6ZC
zSCMVwE3vW=YB-SQc|>{&Q^C6@o+9t=%YQGpJ%x8wjOeK;sdv^Ec0aJPJgDNW+^~dU
z&howcW7fLGWokaP$&j0Omq(xBI~Pmi&U^P-%$o{+{koHpbLNrNMw4ZY{2{Uj3V(mx
z@tZ?cDC5;@!`sETKG*vyDC|AD$96sAu5Qcd_(e?re(tl&*k;{ucg4y;N3GQ3Q7?Q_
z)0b$(NzFLN?Bex8pK(rp5Z8g5^W;R#j(@*pooC<29Ll~UI^H5!exk6?C+*9{wrwUR
z84nA7Jop~$Uc6ExGyixDzk6K2jg4fJctbVI`xhE6LYyL^qFee;{xYdw_|72GdkPz$
z1mA@$7R@{R?O(YCgfDNZc$MqNny}~BTGM`Z?d5);1v?BcUY~w+;+>w-DXwKJHJ35G
zF(_G3y+>M6>D!bAQ#AH7eBepSEK_n~U<(V|U|=<C!<WZ1{zg<?-Y;|ZP+D^nlctx~
zrxnL7jxE@*Q*v{dcKhl_4?XSo)HB>sK69~y>CKY;^>(|J8(h~O_@(q<q1l7f$!ned
zxd=OQeShEI!NBC;yqBvr`?$s4mq&#g-tDs!2?=$aGnqL-oa1-wAwTUI6~>@sUbJ+l
z#0<FyX@-+xewfPsh-kK5lnKgli}uJEh5jk|U-<i@3D<$`o1++*9FmncTOC+b|Loa{
z`?mb&^V-E5s#_vgi@Nf#Jb3a%=-RcW73<DzGAww=(c*B^^0wNJnBuUnk(`$+T+f~j
z6g<G~QyjtF!RTwN{#uEHDfXP+K4y!vptY!_rOCHVEar(TY=~q(5vt6=Ab#$U`mMQw
zx1agV^ZD^WoP#YvcKf3SMPAJZ0Sq(#)pM+{IPrIDP{Q&Z{w$zzj_wak1^ouuTaDKJ
zU%fimS>@C`L*FSOaU4DSXHWCKxbpF$E{1I@ax3mf9>2MZEuBqK)H~U%;mp@>Zc7+`
z|Jr1;X}7lk7puX{D=%Ivw>mxCSDV5$LqX&FdxH{{HOjuN!kc|9_8V;yOkB5I{o(t4
z>5J;wqgu^ug&oqY8s|J(v-bb(rcC9IW&7k-7Z*p&o&C5V)W+szD=67mwLW+_;pP2U
z0o7F&Gq!O&Xk5i?@vftuIXo=9nS<?NvBkFSQ-$YNEOl?+YMR&6(0{Z4;hI&OllIwX
zZ(X!vDJ#Q<O+pQaA36sM>oeS3u+p>pUfic;>({KRZ*tJ+xye}*b~SPi*8%firvf$R
zvWEHP<}bd?IOp1z_eZKD<^M9zsAdc@Z2+~oKqCh?B4S(1Q(6L9E~MR74P3OTm~p;r
z#Jp#Jg4lW36J)m^%V!bf2-uMyf27yJ=CdN(^zVrY4RwK*!vD;^ZQt>7_s)6qav5)2
zf9@6;DL19wOHw`C^74)C>jn1iojp;hvB8J+m;fXDD!v7$ueK(1)Rk)rui4A};i(z3
z@caDy*>7KZM*J!~Q>SD5GQL6Pf7niG7KKP=3FR5yo{7cA&wiK~oR<S-vxc4b;+}+u
zsK~I2`sKg3`S$iUD^tKE_gN2?DRM=u(rGpG_g*cSvYW5|f-wurbw$0q`(-tgW+#73
zwpcyOifM<DG4uZGyKUL8rOkf6xL!v{j*+F|(Y0$cwkAO4BrceX?)Ebf&DmDTq3!Q}
z<ocbwO}}>=?)#onrQGnISyX)4^C-=LxOELKN-cNyIsBH`C)kp{{vh`O9$_A~hu?oY
z8dQqhJ-FuTsU7vqGeo#rJ>!knF0tgDvw_cGk3!8O+Xa7WOiV-$r7eyRcA4&Az|ehK
z$hgTkd#ls!D=Z6Lm>R?za-6viT%MmD=<R(ct${g|z2Hn;&)3qPe*L86W(UW|OK<OQ
zy*W>AMXwuZ3+wTp=6@_K3yo}<F5Kl8P;@xmD`|E6jmY=T2h#P972l-xFq|;}9a$AM
z>s3M4rKw*mXOuCVKez6{<4EV)y;dL3-E=tGnv$i-JL7AodzEPGeGawz>{@yb!IP&6
zGu|-1$m~0h?dhtbQ{NB2{?D*rdpY0lZ*PSX_j4Oag+@et$S-FSKibK_bmuDLt(+y>
z7cY2JlW>iRB`m}C$Jd_k^$RriYuNHCJbs^d?SE=z@=dkh-$Wlh@%+WKVZ~0#&wKYO
zILTDne)_OPGL9i_Ms)sO(XiVBU8hSu=QpopPso37({n7=MANCB)1X`^;(KA8rj>DQ
z_pMtGBxO|6oAbo>nwuGQt6fkH{Cj`R)viU?uD$(#-kss5tB%;Al%RZf#_sxAvo{);
zwH^3m^z>hhD?@d)`Rr{)TN*Zr&G;vswtIKrooiy>clf2NpJ6k8{d!@_AK6XW_0t6c
z?|U{gH8V18v`7;c;6I<&EZ!jLrXu91HrY|Z<KN24J~zb*i`{x&D#1*xzm>c0?>w}|
zeDUq8vfC%vyRUYQ%ha@)_Pw#yaKV?HdK1%3L!(EjCUISSA7A}%IIGrhmgB*zS8T_Q
ziB&M3FnYMssndxuHB|Ij)ymf{=T}*AUn|tUW_~R)w)w1C`L2}Y&3qHKF<e>h$>6t#
zIYiFu{MLws`*ymEITRdhIXl|Zw;$p@5PR;^7n5s;W-+|jkS*nKXyqObiTc@}PfuBW
zYNCGqd4G$G3wNyL)t+Y0bTrLDr`=7tJ#2RKLB}%d#{S-;+Zs4?a}w^Q-R@)f_I-C?
z&?N4yR%N~t{KaK%U0qSp$z{!AT3mt4bezw#>{e=gbL;+=T&?{K67~GW>i%kC4Sgn@
z4)bLrN+<J1?{2C6&2{nqdp84*{r`4#tY?05)A<8aeZh3&>zA2*YyXxBGsu>u&f4%v
zz%ogT_rfaXob2X=SARREh+kgx$wlY)^u*blj`}cGv#~3Nubvnk!jdq(Zr$#Nx%0Et
zq#Tv(ZlB_I^x4Co*{JmH&HLU9Y-=80`?91VHlJBkoWaTP`}L&GO`B|<Jn1krdbG6G
z$3|K~Zr)useTMpS%ZHi{yWZ>)F>o+zn)8Z<>B`pd9H-@c8+L3J{dpw7<<#n(J2`A^
zH?LWH_|YbZ<<}fnFAyue__e-x_wvov;u|*$Tg(&XIq=U#V0yM-cDAEL?`+@bQ&KFP
zny>h-9kD%Umg&6DM!u?d-qx*0QfkVV)^AVvbs_A^r9;abD!=jUVW_|J)L?6aWoZ^`
z+<JMn%X%*v?kTx*uXx>flHYRwl*oLy<;wdQbZ&+-FHO=+dgbWtEx0D^n^J?ijQXQn
z<#RSgl$9{NKXm1v-hy?0yz|fZzs&sfaPf+ztjl-pPJZWq+^d5#?6uCfx0l^|a!b}v
zS+va3{9WPPbADT1U!F2awqE+e+j=|36I=K|dF|drL6)#Eix^RU|EdS95A@V$vQ5}!
z_4VCL20nG)(gyI%)4Cn^dc00rJoD##INNTnT~?-MiYe0!4~BCkWs8>l{lZ%p?p9XL
zDAXySHaX3jYsH$Cj2ukdix*G%J^O3g7r$>wx*Lw2`dVF;cJWe>$j027kcLO~hknF<
z%v}9HdKSYpwZ=&%zS4;k|L@;x-Jkty-(&WFUL4<R;~(w|ad2d1bX?HkZhQMy@!Kt%
z+wWex_3p*PU(v7EXUiAo{kyg{_U*>Jx!G&ag}GL1D4pOfYA!l4w?Llj#6*@8@B7!Y
zFmtNR5b(Hn{`lg4yHB?EhANfM|NgAGC!boM&LkZbdGO3pR@)*qM!`)p0vL95bRIu8
z!;`_QgfV{qzK+c<c^f|qF;v~EYC8OE!M4?5{~UE+zK|_)x*j`o!2$*A4?me-ycS-u
zM0Rr;LwDDM4U>L0$x8_>+_#V4(NTn9m2<#^lCu`=7XnH|PM#CGJ>ynG_E}fW__}EU
zlBub&5%n7nIc7zd`l+8emd$wL|3stP_xn$MSjV6@v0+~0ulGxnd>B^5T)S8Ivq*~F
zV+#{&L-&odx1wH1N*%i6`%$V%RP=7QxyOTb%(p%@UQFD2U+a#x%+AuCpZFgvbxhdC
zG*?x1lCPTDuMZzLI#vGMTh7eS#TIxqPW3zYp8Y!|7b`1osQ>nv*<dHzhN+@!8Q1Xn
zFj&mIJ6Dr|CB&L<!<seHr>FbxOK-Qbz8H6%f7(973#!%vg1wyqS7KTU))!3OlIZrw
z<bbZ<-|vCV3lywF!oNGI1nt?eIkv!{msusMk?DYIj-K~{sng4qEpF6(V-{Buc0X{b
zI_?<bx{p!Kcd9HI7c8jff1$;Cy!`N%jS1Re77NzAxwpG9eKy0T$Pkv_qS^<NjPoD5
z%HGgt3N~)&`z*r1)tbCw-Mgu;nBHmWw#Eir=y6s$^&@qI(Z;6swa0C@Cx-1YX^>w2
z@Arzv#fv%Dtmz4ey}SB@We8VW1~(UjxMAw?|BPoU7P-o5>^RD_CuHmWwEEufJd6q6
zYzdoL%(NF@jEvFQn*For>KT@>vOn^y4X;E+j`WDmmJoX-Ak}qFlIg(Jd8-32l)Pt5
zNL3BKeev40h)ru3@0hXj|8uqdCP8t|a!PxY-~IfzdDq=Tf1dAg`};j;@&X0xrJKG@
zVN|)*#B{)Q&EgFLeXB*}A78$6hks&*O#QxnVOcp-XYD+C)|)}%on+sqX+=Dosb{`D
zj%B>_C_!GPhtW>HDZ1RBWn;J}Tfjtyf}}t44vY(SRaQqQm6XVwJ$vQ|_wA+LiZT)h
z80PDL{xS8PcHqr0&EN0cIa5<Ft2dO0i62%pnNq3$VZFmOivxRpRdO*@u59@HNanw}
zqD4gg&XdvGPERvjZ=3(_^>*P+0-*H2Rb1pi=GI5X?@yiHy)kE|?u|D`H%9FCxf8J<
z<o?C;u*C#_wG@K#CE22lqbqJyozQ!J(3|<rqXp?19J5uummFhU7m?Wi=~LbrgT@HO
zDU2}@H*&<L>CV=XJap-D@~MMo3<QtdJ@$8AeK^ZRQ^qBmcg(1Kn>(E`f${F;^d--(
zJwF%BFoSK!@zwwBvW{GNA7aCN;#on0yin6OrmI)0R9u8L7-E*NRoHN_vn5DNtoUI0
z^l5B&`JekN!RiMtac6}7-*v#~I3w5Z#&trT7o(3~2w0hyz|YUU;iis>*|)Pl_thS*
zU6HkZl66CU{f51=hwt8<bba4?|AuSVZg1i0n5AhfEWx0(M|r~i3HAQp=geXh;pKZ2
z7JGLt(*vEEk{@R~n+M(x)h}n2oSNkqyXEnJHI3PfEDX;#7;rJ1T;$I9K<R2+07LtQ
zfDM*i`g=p-)~QA+<>^eW3^1Pgm?7GTarV*%!_V(u2uNv7Wvpj;w^!O?y&b>zoM{J6
zxs-+1rWYE%VPamGexPJ`Xh_N7)2D^h)VlQ9J*KD|Gt4n!`;r%E7kFaT-tF>QK5QS>
zaVn&yZus=Eao<YK%?EY!ZdEJpSCn^L=V)MRvUhp)`K$(Zo>GQ$pA9ZY^fEEOJ@A-!
z!T$IaA1wV66JIP~n4nWsFT$V~^p=&ifQvi$m5ds*2jhZ8DQOIq;Y)VyNnvGFROHjp
zd^zWHZSkvOfv3W%<^Qj2oPXu7wf(ZQEOA@8WLrOl|LOSD>r@u|ZO;4a7Y$qX*)cLP
z<*3|NdHi2($8mpYc8mJQ|1U92*J#+gqrPIs%$J7`A9h+P>NrP(*<%X>YeRi^Nc*J6
z|6LXphJ=3A`=^)Cpjm%0aKX2#2E{zZ7d!7ZKfCwrWbYsCpx8J*Ma36uR~>qB;>jw0
zMa6F#dh@CoX2eeK)rkMem{9H57{U+{wMw<|FO#@TPXDP>a-L@`em_XyDJ@Idus8PE
z$J0AcU$nl#9ryl@8n=jexq`+CzbsCR`jb2lIL*8n#n@lW((yLRfBZknXvX(NVgcKv
zZ>T9SJXR9?B_(y`hL+QnZYBrb)9240-~E11Z{xn%UUQe{ux;42OI%E>t)MKdc>9GK
zgXc`k^c<q+Mdc?SFg%cT{_5nr6^m{=q;I@3YkAwWX$H@WF2)8b-V~F1W$~Qn!Hx=<
z%CD96Ua1V+T(>q>ZM{6_ox8~MS6OV?*~*>^K>29*0)?HC4t%ql3)X+IOlS1=vJ#ZC
zs%7d3VH23}icPHhs1I9Zo4kP5VSn}=hOhRYw+Sdy;)u|(SQq6Q>9A=<Aj678Ha4~m
z8#b`aUi-uQ;`Iv+A1?;p`0-o2#xF4N_!j-iuD#Orhf@@;=-e`|GGfR%nPjBrW)^hZ
z!e=IjkVHoJwQIL`R0jXtny`L*T>HLxc7J43_iq!HT;BN<6kk)OmMZG>Fdg_QAoi@K
zsfq98<H+5Owa@PH#>Cv|oG{_!_cuE{THbYaNirYEUVDAP`sMug?E5Y61}8etb%<Af
zu%+Vl|GT;-^;Z~OU1c}RSBOiodx%+cF_`M8sIch2t7l#IY#P^mWzGMGg7(ZgeRcI)
z4*u(l6b_oQJvi^o@Iu`7C+j)?>8Jkr7I1MpN8d{^yL7;T-+TJ4bDG>Ug6B7T%=g&&
z+nS3zQCfndZ=xVWTFmmbYYk&!&P>@S9w;Zw;8*t3YHd{Ox5#>?13Ud#G&LvkF<5(h
zC%$^ZBK%wPu*IFE_kSdWly~b%XV+do_p;6_^CXK*IHQd6*ZbLWE$!Bemn;!pytqrB
z)BQ2S$s|ygzcOw5@-Hj`Y78Y|!QCbe(uZ|8&FxlQyY2GRW#OFozS~W=%a8r{mH+%i
zNU(8R%*&HX3m5WfXa?5TsTKIep6iK!AluqnFzMC5w+r6fx0xlyaBdo7&zDXY$^AYr
zn=UjrD_yz%-E(R~=IOJo-Yq>FYt6hFH#EM>KC$ZTtim4+r!oS+>oe@wIrH$PO9g(y
zjz=DMvG=y<sE9D=Ijyy{Ea;pvUv-w3ij=#j=khYv1~YGlK0{+Q|GC=@>$f)UpKSjr
ze+lzjR-b2uT+6Snz8D?M?07%r?fwY@>>}dY*O#&+T;n-+g;ODX{kA{`i~g|nWlpZH
z=5B5?<mJAdo_^j!@W`zrQvdq?d0l7L(S6(0-!JOptDb&i+p{MJDtqVXh3D}c@OKZ(
zy=IfjV4Si~Tx|1)0`(`)PuIz&Zv0aJrDb0yXVtp+@Z{ATf%04o;xi2w3dpv$ZZc*p
znliQY;Jte;)@luRdZlgiA2a;C?q|rl!gpE!;w$FH&2KL)4Z3@vSd;a#<%P~=^VC`@
zPo00~H=n^t^1#oO^mHD*>oQB1miw}B^2{;hmUt}Q+#`MJ?_9sP|5)F#G<>@E{Z6Sw
zX8jJ1f4={Ev`?&PDPVY^#UArq@xmPUhY!!~sM_kgvUrZN(uG-*7cUbNTofn5pl3AK
z)zzT5tgUnL;zQ3f?*7=%d1puEO7<Ps%5^VHvP(YMy)vFfQIT)Os#mQJ2FpIw8s()Z
zoH6EUlX0H;TUFR0Yz+fLPfyRITU+yHG1{CDTR-h$J+IB-E(OCnLyz^I;jiR^(;4_n
zOCFSYbIZJs`X9+vE_=ZLxK@8?(f_)TWva{@xS4pwKhAn&WWc!Kk)%U|<UdD7g~&A;
z3^6HD#YGR+xO~@Vc=CLEX88B_EazR88El?)oYC#K+u`ILoR1`T?OE2xyk(P7%k0^f
zUf!bTnbNMLDAXVG|7ROjT$HfCW@ieMM`ot@ojYd|lNZY}e-!UtY1}yX`kI-h%rm0r
zcL%Ee^IIR6d;HYY$@ZV3ii;l#2r=0@TOOSImn)%!<F@T|&6<A8Y%j(;!dL3&SBi-}
zYk7UW+Q395=!eYo6DKks*K<bdfE~JN^VC=WShrX(XKWTRs5fA~wSLuCvwPd}ILxJ-
zm(KfRWOXk4nnCP=M<+!km6T&AOkP|uJ?L2POy&dA&iL#&=JRfU)mGWW#3+dy`UQ!J
zenB&p@_cxrjEtAY{ocLv=8l8c&WIg7+tnMsw>G*Z`}(e>_cj~%{byznlWtvn>_$rF
zq8pQUh@YL#!2gz;VeJ~8`iD<bSB40dAHTY~aPu~?rs(ZgZWuXTX=Xa$>UNV;p}AQp
zB>a0;zWKu6RnNFR=SCG99x!tC^4@yKIcK_FYekKWZD{DE+=&zQPMpgNd?CiH%)BCF
z?TkV;b$eyzJG+?<tXU)G;u64MaUYaxe0}xv?g}w5<V@3H>^|$}pStu;eeo1Y_8HT!
zw>2<GM@0Fh{Z5nl&z|66(eimObA(n_=!eKN7X#EUM6WFsc2Lu}&ATQ)iRt%)gq0un
zx9Et8Fz6{U+sL_9RV|s`H0$V*>76@wHcCY=bDY=dGkuDcsp{g>W+~4KV|2vk96Efl
zuGC2SWD0}mZ>MwXPP;AeR?z9uO{sq;FDvJkUbr!YVaCjxO<S{LMXUK-QqP?EA}Eui
z|Mk``H}~fGdjH=$&tx#rUd=jjqTZzAkCg<ixVRn&ss2Ci=oibE)w?(0!lb_4*IC1M
zK0Dp;S;`^)wAz%rf`Sj%e5fvC@?}x%7G-Vd_K1#?lL=eL5*`2X=yhYGA02(y9w{8G
zueH4}jk{yY>dnihEbBJlu1L71U*H-3K=$<X+l!Z{v()@Mux7i*de8YAe{a{-=NFqd
z&!8}2*TUJee_y<9ZIruAW2Sue^<7@6<vR@xAEcl7|9b`p!_lH$o$sg3)s<z~CN6T|
z$VI_v^X3(uKe=NfBl~=pXO8JF-}oo2o28%m^v8bA`imE1Qc^xlwK}e<#I)9gZ-R~!
zC{%TC-VBmda9y(ev!LwR(BN({hG6vrxBP3LCa`R8IG41e^-W_!NW-i?sh#b+jvifT
zX&U-z#^FR|oim;bdk#&VrQPwZciQgytnc}0Y21en%~`PCKR?m8qpQd<>{_hkfk>tU
zs(#)K2HsoG)~D3O^xU~)wvu7O^l5C{ckGZn@4bIwU&elk1Ie}*rmQ(&JY(@Pk!NyI
zS{66>oShf1SpR<Z-v`z)ix*#<HJSP2j7P@*I3qb;+)fsJxOC}3-LhXnDW5uA9-lay
zd-)xY!h(DHd!LCMP!!2gmR|EU);d}2LgiU0o^9Kb8ti8}c680!TQ6M^V9>F;H(XF$
zK>hoSX=i*S@9x(t>Q{fYwQQ~Sr_Z-lyxT3?+LE3;^ZjCOdeUaz(Imxl_IxX^t~C1Y
zzoTp|dsUSV3yaS>bKBd$<4n|?@?!NSJAU(EnWcB`p`_-6FkOR7%oeSypa0@!n0?kM
zWeK;DvFLfGsH)0?7Y>2Cr}bGml8UR`86Pky37v|+UH;^mZ%KH_0n@0uX&I{)E#kXz
zL*n3J=WjcV);`?HneoHX_IjQVn~fR6jJ@+_&ue6yqpW;zw>I|)AC{Sx3};rIZJOUK
z|K{x5)OX_jy$em%+3%E2F6G#~DdW$4HQy=sXKHYqy>z)bJLF2wV}{2}k0wN!))zC(
zn0vRWgG2nJ(f!AZ7iXM2HOr7W;z9(2JGXnm+MPZOHzslR^lAK^lXmq3^XKI5vw?rN
zicffv5x#VH<Ias6AH?odD&HSq(bmzSU-*05Bh@sHKyxkzae;{*bqpu=7qRjwDjFD=
zhySRGvj3OQWG?n1pXFC-di*=j%dXG7MGw?l?JwOCr2OAmj^WPZ#|OQ=C)@OO6u1=@
zs<*X2z22}prd0By_oJup^7VCE8e3U)_U>U|sI6s+*?mp-s;|eh_>d{un>H;u&Unw3
zC1KSM)sH)Zidi2g{mee@_x9gg4ULA4b7ggGY@W=U95%PD^j~?M%#58()9#&#+Pf<3
zzwLvquJvE9$0jUV96NF5${TO~a^}6hc2?rg^QT)EE>D+8OY7>tujX=BgCWM@nA=nK
zhO=H}|C!GG*gr!;SMI-gV=~K*qs+YbSAW~JcWT21`GUk#?^>!`7uWBQ4}BY2<X_m|
zKb?!|&0F6G@AG@Vl>C%zz49vL2>S_shS`%QKipVXbSJc|tX`XmDJLP<mvw<@=G!Ro
zl?)e>|5lmAPKuwTaY0o;#*BTb&Ckgumo8Ow^p{Vz342oe|M6D&jfMq}pRk?pbvRtk
zWy7r6(Z=vk^uX`Bt8wLwT>Ry3wYBoQcDIY#weQZ8HD(Jrr!s%alr$BU6a0@jFS3B*
zW~0Q4l{+<y<@HTP>tj@z95&8)sdlB4M}eW@?)emrkd@zbitk#-##QCms_1zi=@+#>
zWqVXphsSyD+@R!xLc+EMACnfJdHlQmci^3vo{0LN>vJzJ_5R@FGsVWwH`gsmsdi>Y
zln;-1W~R-_@_oS(5-orKzF0dgUf)R1;h)6;Y4f~A+sh@gulZann^T|5<Z-`1zUX!F
zM#X}|Pu%9eb;z9*bUrm~Pso8X&4g8dOVxXOEhDy`3e?&$zxV7U)r4Y;7h3w$ciO8i
z<@|p4`MOnVLW_h%81ximY7K*eXD`o{fA`Yy{MXlBXBqT#-?FqHb_<v=S8Mi;g39~+
zAM{q2y$OCB`Rw!;z1dA>XC)Xm)qnl^P)fFU*_4yFTBOY?PVq7r=cOdfJZ*Gi*3DCQ
z^rfVnvi<n(2&;ML2bd)$Mr=I9n4Fvx5>mpPaEx)+(c_CXBmcE5`Jwu;=s08Co*NxM
zD#{Bi&K&<VBcKCRTOU1ro-cmYo)&@a0yk#f{c898n8D1~dZN>sGcWYMyU%&?;<|bx
z`|k8Zy`2+p^4eHvIMvnd4oRCnp|yd@f!Dh1jYQM*UyC+RWw+%k`1$Dz|J-S3d@R;Q
zu{wKux2~T(=T6Jl*R}`JPQMSkrX@D7VW;(F-=$p5ZymxpFV8KT?&~;vLfquO#EF02
zDV{&#ViG%NPUp@%S@Eq~w_mtsX7TpMlh-G2h}7@!e7E(-%a<FzeQ#eWym^v${(BBB
ztzClB-tlU)jwLaEzx%vz%9N8i>(i4S_1rzc=`CEa^ch#n;zOCgCrzHcA+dS+lfvvW
zGoQJ0)7Sj}?);PghRl{qufty$-s_&>mk3??f8NezeI7nvT#7aoC3oF@^k_-l58o3f
z9weU>lD={K{NZ||+7^vQCI{ZzTeHQ3E*B>}f5OD)-m}Hz-j?K7=jOMc-<InYYi_wS
z@cS;#zvYajTCaYsvOeykXE<SA$>W@tJq*hkVpdL*&#20~(Xh;Wx`JFf+wa*kUMOpw
zVm*1X_i~?Ya1k5-ni_|9TW9ITPLldRecCbSj1|l}I$KIor@OXs)-$NrZ>d}p-~a4N
z$WGITe`Nj~*!t{I(bd$IZx=6qe0kS5Y5kan=WV>f`if7Fcgb(GtoZyzcAs^Fl_+b&
z-KPg$2s{v3HtV%6)5VMHR;+*T?0q`7_58<sn^=8Mo|KTC_^#E%GjrLy_)Q9+&gijY
z$2M%<&OUoByREI^vExTqta&rD-o`=4?Qi-0gVo)S_V06dbDKExX4BW#r8*2>Zk}Vw
zTNO|)_F<xINj~2_n`HA1u>}S<*w|iZXidtwy&<v6ZQ+ic5>0`Ohiso-56$-Sn<n*t
z`lL%OEiAu`A~l4B?i4=d@(<#_aO=LjTUc1e>GRX8&z-w4*CJX;cFxnMTMr&PCQ(;k
zcWqK`uekm>35IFgrzEG8uq4hiVlqD8>u|m_!C_~Sn$cBN#(U9>)85s@N=O$A$iCJ3
z>^|FOT3p<QFQ1$~Ptkes^z_*;^HjMfz1y=`yt7x@_T%60ypxW<ZEa21c++d`|JgHd
zGWq*^7wqhs-gA-5Z*}9xzy+Is+*_x->#Rt_w`ujV4EN+~?9WY~JO86l@a{%oVcQ9F
z?r4~Lekl2vnG?N_S7+Lryk7^mncZ2ne)_CG&X50#iP_s{M?^|0+3%0tbXM6=uvc8~
zgl&5I2|tyoYM#2><sTQ79IIQgn)|M(Xu<r%Klg7=+I&M~2WL)X<IH_G=g$17wW2?A
zw#xV86U=63eyX2lV|RPoLbJ?G;*0jy3S3|RT|uvp$zjun0EQh0-rRWDZJeIxA$NVQ
zHT(PDQ?>U_m~&@I_1*mp3}O#9f4#T6@%4V@9A-xDoAS2;?E)o)_!h3%>G7<t;U!z%
z9&H95-cpwCqfU+oQx+8L`eCxIJ!g8U6~nWw-y`<R{Zcz~L(#6Dq2AZ`Z%5anU-jIc
zPEGAsEDo%6JP;x*x%<ztlR6K7e*Su6&rR=7J2WjN{T@Cv*f1gf$ls8Mns1`Ede<HP
zBgc|gv-(8vg!~P>FIG+valWqF**R}V$;!yMRPmWL+w<N3{`@?t$l!i$cz@~Z9U=ew
zbv#5E^bBU3RW97HfjKtTnW5oV{paUX`52a`372%8|5nY<ki9SQnDD8CX&XOYSk?Yv
zf7Abyw#SqW1=sG}DR4LKn83z}1KV=#JiJ!1GF&OWx^Urc#@EwN#fNYG_9pVjyBms?
zf8K64pD^J8pR)4XxX#3ll`j<S=h)f)Tzt0pFx#Cq>)h%$zlmI;BgTC@JZE|d^XH$;
z^()rAIe4sh-lXKT*Z<bOUE^9CZfnMRa=ru0{kdnBXdKjiI`6{WSLcjpy42pCeLz6y
z5yQrao=cbfTF)19@gM*3LgN-UHzULI^Vbt!hvk==PMlEf#Q1<IIWMoF^z{x8uT_T=
zqNR7OkDWY=#bEZXUC}!VAFDljT)O4-L0iTbYv=vGQNR3R;<6`4c^DNKZ1%i*D9P*~
z%+7An()Q@sOyfzp)@45)y@^y~_!EEd{|3VX<(@C8;>BWj_wmL>N!4u2o0?-?xk;+u
zMrgsA&5EBB4zu~2n0#5dZ5rnmi(|(M;`hsy8mBPIbJQ~27c;!MbIB4b6_ttuM_Nt_
z^>VhZ@b+qYU-q;9=ELCD<r_+WhV87kXJAOSKA`&Q-m#<CeDzzGXh-NgSlIsO<5_dl
zuK9=44yV5kyE4y`xiNufx}Is`>o9rKZIdSKT+C3wn6#@gJFxbX${w@)wtX{a9(rE)
zHB@z5{`ba}EBneU3wmZ2iC*tN`}WT<?uM!QpYQW5`n$+bLuSrKX^Z*~E0+iSd^&y7
zaZb*685u8}ot@?XP5vxzBl>a5onmRdn1;uzLJhVhzuNurC$ommn*)8a#@oBk*fTTR
zf^x@Xb#-os-|ucT-rD>r{h^wU?|}m+7>ZsO7k<lGd*$`54~O{;9v3C<PinpM*<W<t
zp~I`?=j|>0x4S|5zQ#9~Wm2zL>MJsR)B@dYKOPB^vDd4ADj&%tSIIIpzP5GCm9!nZ
zqYs?+{`e`j<%~KPgZP5Cw`(U(y413%zP9ne@+a(^n`G?cT93=euUa-uSLon*2GRM<
z0ZAXuwag0Moc5n#ne>l?7uY|R{<~h(&sp&$@WZ;8g8}aB3<pkhH1kT^eEhzC@`c*^
z-O|z1PS3v?Tm7sj<oo-T!KNNQUmBJ!T`1(=c4oS}9Or?PlP5Peo!^%GAU(yQz`N}G
zYPo2B``$mAcAmdwUcRi!xotL6b=SZ9|Ihu{xBmSq_tNUGXYTG7{v*dQOYiJj=^wx9
z8P=a|=xqM<JgaktgdR(i;ghFZHEa5g|N1H+%u!JP@UiifzslTFtPR`~R<D*6YC3iy
zIGX?c?p+M&!9kZg`}!PnZap#meel*9TSf_SMjO>`C;oEAt?3P^U95Ng*VjtLr_?iE
zoZ<1TE;%~7BJW1SDq(e%+hy;*9RAppTw(Oc^Tq3v=Pvbq`S$48_WOt4FKk!2?Kfw|
zp~d}rfsam3_*p+?#*5Bp&lp3(zcVrTym|XjOuGBidHd<r=jN@jwJ7|W-Lhs=+hS$o
zV}2K|x3|6DfBcgAyb0C!mP^imba8`w;+lM$>cc)VGYxB={ttP_$#}-{;CZe3d18qh
z8;;9GH$6VCEo$%X&%dwVrmye4f8zOh4yN1sCR95!K498<cBz!<vHH~u(ic=5yuW_m
zsw3-S|6RC#{p0khN7<U{*rwDkyHlAupJARf1NTw23v0f`@P=oH&(WT0e=O_fWdBFM
z>i=t3?#XRuw>q;)Fmt!_JIkl@>-o0-s5r?baP{im6)RpG`}TH<Z^Vi(UvJ*ndRl&d
zt=UeooEQ3ajh7a?E9OgOHUu+#`BgtxVAE#jO>3Xc&VL{y$!Q#ZGrOYun9GmwYx_Uk
z+4Wo`KjuZZ!%2IFk2@Yc-;!c<TB}O!T-};!)sH%tS`;plN>1+ju5l%5t?Pvf%|ClZ
z<@Y(CsJZ;nBQa5^zc+Eu2lpqv>!xT)8%=)rFtFz1QPV$PmVfCMW)S#dGWo1@$ea88
zkLwpZoOC}keW}pA-b%6gsVDeNYPaPcUVAHQOIkWJL){9mro9`v^<<`RP6L&Di`@l(
zosRc1leG+Lu&r)N$n#rWualy`cZ<;cx~R5B#<ZE{?{%XM)C3j;p1XB`mG!N_^)+rs
zZ_J%FDao+wUcLP3@9(Bo_ZKgH{vhLFM}hv&qlfF4fAnGb@@493&WKNn0(-<8`gBw+
zn=b^g-?%C1-TQIQS@m@GgjdfDA6o=Cne;LpU|sR)N1;SyWYXu)(H~E$r*h5x{Bn6}
z#HJ%`+1F2<lX)RiY@TMhX3uvK>wm|#H%v6W9J{PV{hCc<kF?~2uYU1|_!++N@NRtd
zbo#{4=d2kT?Caxy7}srmsXE6Zu=U=(myQXKk9H?)y!qkQi8YRQu9~*!?_YD|wEp^_
zRk11mSXpl-o|Q_k`B%xxuuQw)=;!l`pDgZAk^BFBzj$)|Be|IDwFj;qTfM^9t0|*E
zfU)03>AT$gCG}0|$y44=OJ!8t&(dWd@aDriu4R9`KNx%6bFbd}ul|?Rp5J-voJ<)%
zf4X(x`F*!9`Ef1>Cn~?nmr*QsVSM1EET;T^?{|TZyYD}|`P}Kl{{Nwi7bj;N3vM}N
zC}US6y8nOe6&ur{i5)ewXYv?DdrEw?5Y|{%6ZtYaLMr;v!>jy{^~L`yeV;M)_xHu7
z=HmC&YJ0ZrGuyN2tEGxc#e>b~>zA>AXLavWc=FsnolTzc$A`m0Dr!{+jvx1WxozUl
z@2lh29{c@X+-nzi^ZZISUvd3MVYzFs6waON{NvedsW<;CRpL6T8S8ic5P$OTA%Dc@
zU#}BhzC5|7tkT<ZQ`Y7WDMu!sGS?|Ezc7z~OZ?owH{NV-oG_nxncu1V?%uZFZV2`C
z)c1H@t)BAy!onJx&prlWZ)&Cfo;~|u>C%<^8(YpWvNmx0oZWuk$;Pg)!CkI#`*u~i
z`Wj6>nG-WU&e7kugRQ*0I4ZwLE8AY-!Nr@K8=n4WQDAHOcIKs7er`4Q|5N|OwW73A
z-kERNa^#eF{E_PWds_d#{(iV2x#4;o_wj|!KZ6d|*WTS({9<RF?CJTbMmB%{I@SD0
zG_3o&`f72O_{@4~^QuEfT;$dL42+w6Wn?xK{jZC;w?F>Xj_dLM$JfRFdr)-tW6&XQ
zi|`t;vww9t?(B_zw>AFHE7v`{UWP`@JoE5)L!+g@&*}%Cx@Q!Y)r4zasNv+O4*gl3
zVQ6bBcCVuOBvbu472V$UGiSv1{K~QbCCy(`!za|gxL~t&lEBjdh8+_+j-IG{t-Hpu
zfI-LX^CcM@iPp=@^H0cf-?(YnVt)V3k=yy}=boRYCpU3FyVig1l4&RI>Azv$bdTlT
zZ|MV*=2p(^ZC}e?xBKJvA5X*gPpS6#e{Jdt7j-l4nVm8dC+byvsCTsA^XXJ7!+{qk
zIP~7%@86;9z92t~i{Z!F{7VJ*Yu|NrK0LQF*2S1lzVE2^`X!5YS4%K}663<vdt!nl
ztZe7@FIi$GV|QlF$DGyqjRo@rFUdb>TB~23_T%H9#}Dp5d3@FPyTFXrKTHB&7_a|R
zuHIiE<54^FWQ+9ebARokUM;V;=XI&y&*0ua?bIE6Gqq#?{!ah+Zui9vo03kMuD!9H
zKew{-L2TeAB}T>14NM1ETZ~OOwBzGfN+o>zre;x)z#CWbP^hhK*>vg3UoYi1*6!|q
zr}x)Pnwvl2t$af<zwyC)AuHE2<P|cQf18*0`F8Jq*VAjo_RRnEZ%eJOt?!M$U+ar4
zWd2E~?B5U{B>m36zRT6i%UCZa!{u9a{=rMPr5X8+kJjqP=N)@_+5E%z{pxpucc1uk
zd(Ta7Y4fT_N5z8~7=A5V)?r`7GX48|_xft_Z*RSiEp&dJkbizk-ARiAhUyl@j4SV_
z|NMUW#^sLq`F~9Refx1g;l$2%s|h)L0{{Ov)PK3&P$zl%%2Sz?SFGzQliz*6ko4<U
zj*Rs-*7bYKSVKeiUj8O;8N|TX-n+NDS@ky0nX?lszG$4Y{k7uGQbx{;B2ghFijvZY
zYv=zJKJ4_;;r-6qgFB)w^tH=bbtlK);|~tzb6HgQ=jDaaEnD~=*#E!VlGqsF+#AQj
z^nI$z<R=XE47`?}E{-7w8|HKV*&x2?2fu>Z7B+?#&;Q81S;xh(UDdJX{Qo+gn$7P`
z<g9)v@Z3ChLv|}W!-WfX8`As!^5`G=$K;=1#jIH=`y=taamU{W%n~<mJdl@Heen2r
zeKX5yE}KbzY};6!Qc|}j-2Xhi;K}+zgY8c;o@Q&y$R54%V@G|MojHR=i3OYC#rVfx
z&DT9R@c!C?+}mY4mc$&KKW(jZz!gTDf0G$_xLa0O*2!F5?)Pxv7Htkwi9_4?w;ecl
zg^|C_$W%ePT599#7tA;6?`wB_kFS6KKknT3M&VCNU;N%T6jTcxQR`!1*gH%3g8qM*
zCU!k1n^R0~TR)fX4A*wbt^fEcJMqTnFW-OsiJ$%8X(}Vbk4N{f7kqgvRP*_*8HdZI
z`S;&hmnprtRr+T`x&F5K|NWkoPSv>J+;M6{-0#Q7A8n7j$DHh}WoQ_GZoYm0nKM2o
zAK#1qYf<=!WloH3Lh|z6q2D{-y?B-3m|w2W#N=#xSHwxICG;X^#mn^mgZFRy)?fBj
zjLM5pIC60Rzu86&vlN6n4UCK;nU-u^D98MFyMhpBVq)szPrrHj@43a6S~i8bt@?9|
z;X*_-r*d+z#m-fALZ?oA5Xf35n*1~CYJZ_fXN!jR2_}X$F~ZuC<tx2fEmv}I_BYO(
z_v(Ju+}s)-UcLjD!)?9)$7-K!Uj9C4#;p3t6@PB|ZoMiYE9-iHZQRzF{hPjM?TD*0
z*dFlr&CAAr(GSe;9JnN!sI}jW!Q{>kwqow=8<x9P{JGV;b?S?kS?%1{h0o=!iZ@)b
zbf+A{gIDj?e#-9e?Omi|&%9b`s`k|-E51!j<6u2p@SQK<=T__6KOUIgYna+ATf@|p
zDyJN_<XAnAqLz!~0oDh<-`5|Qru+Ty`Sbj(M~l?7?=)}PWMuR2#^N1iu^*rIOxgJU
z=ko{e<s0Jv{<^NUzs%Q{_uc(1f?L1xYV9v`cW3`oGedvXxp#6Bl9DU`$cd#bd$4uO
zp-Vwuxext+e3(BVEUay@eEp(N*~|x4T@aA@`$M>;RXeaG!m&O^JpIe}@5)b$Rz<Db
zZ)U_)|L1bzkt0V|{JAA5DOvIN>U|~c^k<R_i@$z(cekUj^WeSokofle`=8H0T&=(V
zh%`IjgI?zS!9Ty=|MmAjBZJJJ{qI-&xm8<RTToo;`2Vfr)OcxzzCTa(GxG8d#ozxw
z`_%fs{rvU^Ua#NVrW?Ke(U1D;>QCg-lTui0ZKY=UU+Fe#;O3ZpcGu^6vopTFA$5PR
zYCBJ?`nf4;9WO(@U5!LrTU*x7x`GErDXFO|pWbR#o1DFJ*6dj;R2kN+S<})zS@}lR
z2|c^-Z#GLvN(SD3UG?w~tA(}o>ZkWpn>sg6jJh>{$`lrMcJ>)FR{XnF_&RCAl=>-4
zw$*>%|MzX}j2SalJpJ`c=9%(+hxmBi>-CSnUT1XBy>4b|=9HSc^wz(-@qeD`D+qO7
zDXKke?Oj#$<;#_8bxu=U85i&wn3%Nm_y4*!v9zo#?Dke(9-arUU$5TwdiCu|s@_-1
za<j9ux5i2{?Aa4?-_;`C=KY$*YxvaE)Ux*OtMBf9wY%<l_ujpGZ>>9<w)yI>x=kAc
z|9+5m5;HnwD(u9e*z!W+6oVdvqM{<`nj{^a5POMvC(=_>L8m-2Cm8jn{FAY(k;u)>
z{qXto<&xl%Q=oIweP^2~YG`;|_Pwb2{eHduoH=t2JPisg-&AlxMF3=`fUKb*XUnbz
z&U(cb0jClk)`k|4xK$gI14P=HQ2`{=(YKIc0!YT?c!1;#)`Wxv1{pr~W5<qN{>I6|
z6cQG8=;lqyzP>)GjJe;WrKFkyG^X4-mbCH8rW)zQl(e)(%a^l9Z_8n9cb0d4r6$&W
z@%nZ1+}#r=PK*k#x|mv9TWe5nVlw6Ddut=3rc<Z9cI@1F@Z32+=C#T#Mh#NtHa0z9
zUtfO=I`?Kv?R5S4w&rH$vbVQb<KyGs+}g^mtgQU`zK8DjKcCMZzI7|=m3?@4xUadl
z_QwjFh{(vqySqwnY|R$$>FN1!H9S6ZS7g-tXJ=<${&#Hc+O;3gS+9!UJl(+lRsHpK
zvEBLm|CZg_SN#0k!E4vV`t5#c*x1-?sQ#YU;iAO5Wzq{PE(X&V&+Y$PzIpq0;{5sc
zx%Yqkuqb<fuh;(H$Nm*-*SbbWORtOH-*?{bw-2-K)w<u`-X8w&VZ)RC^XAF<ntN*7
zemo*9AusP<UvKZCB$$+x^x=&0`HWqWR*U!SsgHT}{?CJh&9m|*U8{Vxa`}T7FFLZX
zuk*dFF2DhDLd~z2%U7&i$vFSKdsUUyzJI^6dACe~xah;f!w)|H<lyF>y-i<To!!>f
z7Icy?8-szd@nQeEPr`GoO0)LOUMc+L%NLcqiEeIg1|}v~N+xd!s;je;tNW2SW9Cdo
zhWdN;|7&^p`ISvgLl5g-<`s^eB>X?{`|ek@UoN_5<mS3MI2_ngtEs7(urZ?I&&T78
z2Cpma|9m+7Wv8D>6O#k4k*R6x)TvX?@IP#8V=LGhv(n+n@#E}g&z}8!(`D|&>C@Yp
z+4&xvn5b-2zf<_C09R|o&Z4DHK7M+7nvp?ORdrTY{Ukrjq9+`DayA{w$NLfs3IZ;l
zz37#embPKjrlxuG?ro{%<>meG?HgP7(MdUr&zCOJ{PNlVtdx{g!NWtWCm)Myhbb5t
z6<zzhYuB!2ymDs7#*5dTv=riM1zmEl+W+>=n+@65^%xu?A|%$VUCYQ285vpecI)+m
zFE0Y$+}$0noLhf2OjlQz!65f+w%Kgmo9<Vf<KyN1?S880=;~g)e!czsy=wmay<f#X
zefpG;pTGX)vzI;V)~(B&{P#ui+zc+(hOA@HKQBF2-qYW&Ey55L9qm7Rrj?D2&D+zH
zHQZE$JooYmPtIa^uylIdB&%;99v%iA>!!&NvavJrO|Y?l(ng8;ZQHiZ%9wP{z})=!
z#^mEF{r9Wi+p@5-K0K|z|Hx_m{c8?Rdnu-^t<Ay0v@#bI=&ei+rrn*Lj!{vwE<G>Y
z8B<bHl2B74lVf%{`26$F58u35^GNI!TX1l2Ykd2H1qxfXZ(qIL(W>L{!-m5T7c5)m
zwyF2{V@Dma(=z(5SB{@JQO~h&-@X?wUR)>%F6o**TRJK_dg-={&#f+sNHOnlaCLWQ
zW~lq|ke$Kj*@rVTjc;trovk)|X{npLd*Rntp(m3!M)XWp_gAv9iD_PYDb9PE&cRM$
zb(Q}6b-!~9EM(r?*%{ot_EO!{sZ)29zMl5Pu>ZKTpC8}fx#u^xw6K(vmn$3B8w)dB
zHl8?TO3T~Z+p~A1x`+p|1vKBQd@d^@CbnqRDlYl@KZbfSI~vUIRWN5?Thlmkq9C8F
zRg3!k8ll(M*Spu&+PWwSetUa+`OCCy(S-pW9UUA$e*ae1(BLpNHGT2+?NpX~E?YrY
zs;H=_9Jq8zNKH-c#fujQR<GZub+SnKYrRGJI~h>w+pxjl#;sdQs;aEk<?oI#^V=+V
zxh!+;_4s<((9qBaA1f@1o^bfhv*|3qSIK_x;K2=>HXV}x_ksP*jg8EloSZ9Gt!mo1
z(Xj0Oy|pjXgk_IZz3rFpzF$?z-^0sma#w6_a9o^S?uYz<fC(X~KVDy7uWWBG&&S8t
z(Oci!x^m^q8uQ@SrKP2c+S=T*va$tbWo|V!HfPSBHNC5|_UeTT4gPjNS+?ihJ(S#U
z+jiqdgs-{h>&~M|BBG)TH*FGPYGgP)U4MFHUDuu6j~+eBT)nQPrRBh>Q(m8TY}q2>
z>grlhSa@((>FbnrOs*Zfc(_|Eeq65)X7J!pY!O&gudT-9@TweC)^l7m6k!ko75^_J
zxEMGUr7qvQ*EeyZps#tefKv${sEX(n;A$->D?9e`@^Vm1j^m;wiVj#+GJ$pRrcFZs
z{{5?X+-q)fSHy|qViriDSc|lIo`RwxWA^oRM|Z#9xBBI?dI6`7u*D1$1Qr$c_V#*s
zcpNy^EB*0&{lCf6+LT)aOc(n{I(4{xtgyLLe!sS(w|D7-egUUvoVAyPoJ?MwHNSu4
z!Uch>tSkc)lO->o2{?85EdZGnn7{9*T2WEaf#;t$7C-mnU}5q#?-X#_A_w-wr_Z08
zr%x9LrK&~si<E3Y#j~{Z<&w=DiY}`I89X>51)7?gKHM$8|M0kc{gKV*?YK8ata+&>
z=+trTQN}LD7J<7<*01lsawSA3dYjKCT_YnQS6A1J?Cir29w?kSbH?O`lM~0qIFOG`
znvNzZ>gna(`qt3Ez{0|EroNd&(WN~=+yE5f9eoSy;ngcNLXtHYR6unxT4cb27E~8o
z;j5)dG$sp_3S_a=_PEXAW9Z>%nU%*5@&QNS=FS=Y%na>zzq}Urf<+WRKmX4>%P;a2
V+l*JU85kHCJYD@<);T3K0RZMIgVF#1

diff --git a/doc/sf_and_dist/graphs/jacobi_cn.svg b/doc/sf_and_dist/graphs/jacobi_cn.svg
index 9fcd42c0f..86d84d850 100644
--- a/doc/sf_and_dist/graphs/jacobi_cn.svg
+++ b/doc/sf_and_dist/graphs/jacobi_cn.svg
@@ -46,7 +46,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
 <text x="81.6" y="274.1" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cn(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cn(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,318.7 L94.37,325.7 L96.13,331.4 L97.9,335.8 L99.67,338.9 L101.4,340.6 L103.2,341 L105,339.9 L106.7,337.5 L108.5,333.8 L110.3,328.7 L112,322.4 L113.8,314.8 L115.6,306.2 L117.3,296.5 L119.1,285.8 L120.9,274.3 L122.6,262.1 L124.4,249.3 L126.2,236.1 L127.9,222.5 L129.7,208.7 L131.5,194.8 L133.2,181 L135,167.4 L136.8,154.2 L138.5,141.4 L140.3,129.3 L142.1,117.9 L143.8,107.3 L145.6,97.69 L147.4,89.12 L149.1,81.67 L150.9,75.43 L152.7,70.45 L154.4,66.8 L156.2,64.49 L158,63.57 L159.7,64.03 L161.5,65.87 L163.3,69.07 L165,73.61 L166.8,79.43 L168.6,86.48 L170.3,94.69 L172.1,104 L173.9,114.2 L175.6,125.4 L177.4,137.3 L179.2,149.8 L180.9,162.9 L182.7,176.4 L184.5,190.1 L186.2,204 L188,217.8 L189.8,231.5 L191.5,244.9 L193.3,257.9 L195.1,270.3 L196.8,282 L198.6,293 L200.4,303 L202.1,312 L203.9,320 L205.7,326.7 L207.4,332.2 L209.2,336.4 L211,339.3 L212.7,340.8 L214.5,340.9 L216.3,339.6 L218,337 L219.8,333 L221.6,327.7 L223.3,321.2 L225.1,313.4 L226.9,304.6 L228.6,294.7 L230.4,283.9 L232.2,272.3 L233.9,260 L235.7,247.1 L237.5,233.8 L239.2,220.2 L241,206.3 L242.7,192.5 L244.5,178.7 L246.3,165.2 L248,152 L249.8,139.4 L251.6,127.3 L253.3,116 L255.1,105.6 L256.9,96.17 L258.6,87.78 L260.4,80.53 L262.2,74.5 L263.9,69.75 L265.7,66.31 L267.5,64.24 L269.2,63.55 L271,64.24 L272.8,66.31 L274.5,69.75 L276.3,74.5 L278.1,80.53 L279.8,87.78 L281.6,96.17 L283.4,105.6 L285.1,116 L286.9,127.3 L288.7,139.4 L290.4,152 L292.2,165.2 L294,178.7 L295.7,192.5 L297.5,206.3 L299.3,220.2 L301,233.8 L302.8,247.1 L304.6,260 L306.3,272.3 L308.1,283.9 L309.9,294.7 L311.6,304.6 L313.4,313.4 L315.2,321.2 L316.9,327.7 L318.7,333 L320.5,337 L322.2,339.6 L324,340.9 L325.8,340.8 L327.5,339.3 L329.3,336.4 L331.1,332.2 L332.8,326.7 L334.6,320 L336.4,312 L338.1,303 L339.9,293 L341.7,282 L343.4,270.3 L345.2,257.9 L347,244.9 L348.7,231.5 L350.5,217.8 L352.3,204 L354,190.1 L355.8,176.4 L357.6,162.9 L359.3,149.8 L361.1,137.3 L362.9,125.4 L364.6,114.2 L366.4,104 L368.2,94.69 L369.9,86.48 L371.7,79.43 L373.5,73.61 L375.2,69.07 L377,65.87 L378.8,64.03 L380.5,63.57 L382.3,64.49 L384.1,66.8 L385.8,70.45 L387.6,75.43 L389.4,81.67 L391.1,89.12 L392.9,97.69 L394.7,107.3 L396.4,117.9 L398.2,129.3 L400,141.4 L401.7,154.2 L403.5,167.4 L405.3,181 L407,194.8 L408.8,208.7 L410.6,222.5 L412.3,236.1 L414.1,249.3 L415.9,262.1 L417.6,274.3 L419.4,285.8 L421.2,296.5 L422.9,306.2 L424.7,314.8 L426.5,322.4 L428.2,328.7 L430,333.8 L431.8,337.5 L433.5,339.9 L435.3,341 L437.1,340.6 L438.8,338.9 L440.6,335.8 L442.4,331.4 L444.1,325.7 L445.9,318.7 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_cs.png b/doc/sf_and_dist/graphs/jacobi_cs.png
index 74f7b0015fe6c707466e1c627df46f071c2321de..ac542bf0451e9632ff501b2620eb76b7133f95d7 100644
GIT binary patch
literal 31706
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@)FTfrf(nL`@V1e!ot+pqO@0;rRh>PM+Zk!lY+vcj@Q4U
z1jJm!S+4KuTCh%ut6Rw{Fr?$s>?Vb_d(j@MOD0*pm*2B<{Y?Q5#gltI=bg8-RG<0t
z?3v<xi)V$;&gJ`@KNFdtproXvWZEWsz<Bce<0mg3ycFr;;^MM|DfZ;Khg*MouM=}n
zcW0jy%HZna;*!N8?aeMAC@47b)KVr5B_*Yx!z&oNIyyS87-%(s&FSG<(9zN1!Mk{H
zNe4ZAc7Fc(IhMsI&Yjy<G9~-htJUjg7^m|s_n)t~>CfVRyQFh-ESD@<5}`4(!{g|N
z%_R(intT1`T8Tz~`*d3W^5%4Z?j@Rgug6vQUS971`Gj)+gBLF%R^=Y+l|Fvn{{NXP
zD}#UDzW*<5Rj!e-@y^fZti4UkUS3+-(%Q=S;pOuApZ<Qoe|e!Z`>Shfv*kWNo1I_u
z-~eMAzkJ{H>EaA0PoCV8d6})jcea_JlvLEJ$5T_@-`l%n$&w4(a-;9uz1zLE{`K1J
z6|dKB@964Ey12-7dx?(VL?^8VrO*>cyT#AmKYsLR;nP#1Lc+qjGgdr0a`b57uP-lW
zTm7CkfByM%bFIBi&9t>w`|SMm`SaOyuFs!7o!ZjBf0k9L)@<|qwCn3)x8&d7cjMQT
zDI$LJ?R;Zm?&!*UyDXW&wZKEP=+za?&);i*e|vgdzJ5#046bbn2bnHizWnj)SKZ6s
zJUu;c+?eu5Q=Ff_-{|f3u(eS#HWdO5R;90|WXhXA-gsOt`ACQ0j-5M0e{6JF@+^Q+
zWaTm=W8=>Lesy*A_5}+TWXHwncse;TZQHi(%Bs-UyB-%67h6_+(P(UJG?)3k-*28x
z=jzqk|Ni~E9uvR2?CtDZ_y2$T^l4WfqmFiTbhMOtUd*bEKY#v|v8|diVZwyjRsa8=
zx_*6oh^mFUdi#zY7ER5~8@F!Ny}Xf2Rb74Z{Q3R!=ie_quBxh9`0|pfle2SSLBWot
z$z2{#FZn7cT|IL<f4^@=hQ_*e>sne{FRlnwwz08U5x!pT|F7%&H8eDKJS*F{abu5+
z<)nrNhChG*e*F0H;Pva%Hzpt7lzx7mQgXknwcGc1cMD5Pmu6mG_T$HofaQL&c0Zp?
zex0_v=BH7=?Kg>i`}SQ~A3wjLfkDbN>&Uv;-Ce!4?{+@t;NeMmd1+~Cy|I?Z-(O!j
zd3ba_#i^;P3Q9<LJU=(rvhtIPb35PB%a<ps`ObRq^r`D~y;zIlXFZiQUS3>{jg4<^
zY-HY1<z{YRaN$pAg=Y25O{pwwY@f~;pN}y<?Ji&IvN`Q+L20R~iHS&hdb(A~ivz#k
z@2?M@zGCv^$&&VUHj0XhKYsjp@cw=O^y%WtZaoR7r|CW`oUR}L?C10O$M4^lkB^U6
zQc@}?D_fR%dD)pcmY1{gzX(oTRKgapWL9Tq=fg)wyGvePYW?-~_2Y*R5B~i8{O8N%
z^MCxl|KG2u$Y}kZPhJyqx8>bEwZO62!_RM7>FaAeayB!bJV_~gcjx3H*KQ3BjR%|0
z+c75`@00!V?(Xa@TTH6Hz4840?X6|~KbzIz>(lP+D138!d;j)(Rj+5=ytOUYJ19u#
z;lqa|udZ~?m?6<8W9bwUA`-nVXJPK`ZO=BYT)Fbd(W6s;Zmts5)YI!bbLNcFX)Z3V
zj_z({Q`4zwXJ<{EKHdHEv$G#Retfw7eqHkIZMh{cE;P=VAyHFPb0%Hr`@6fRpPrt+
zGJJj9#LX?|&Ye4O^}N=xqelyWetMd8T-qpwV|CctL$`0wc5G&Q`2PL*dwZ*I?yWWt
zUgned;=)1}Hnw{ozW(|7d_Kr8H*Q4a?S5<a>-&3uH#aux@^>jWH>ECFvgE^Ie)|d2
zrypP7*nDG4rtrgu4|(KlB+ARnzrDG6_}pCUnYPtt{dT`HR`zKsO<T&O5p>q(;}PLA
zv(5Sa{m(0%{{QE*|E=x$=U=bie{N0W<_+7ov#*OgHrJw1>Ey|id;a};ZS(a?@UvX5
z?)wX!+Zhaanl*!$O_(<ASi5}PiNpN%Idav%zGUtye}B&U{hq@s0vE5Vbawvz?QP}f
zv*u@~2XJ$7%`nLnlCS+DxH<j&v)lRmb+>;9`R#h_|989Jhn-0Ov1#+>nHGgg`uqPF
z+1c4K#Ox~R{P*|w=H%mi_p0C9rk$J9xqG*@v{}xA=<Rtq_x8->xBKy6*850LyMI5D
z!`4Q*zP`3La&MKXqN3un(&K%yk6$jIe=No5Zh?JU;)fH;{Q}a`r#GLsJFUHbPtcP~
zKR-P^{qyPcc!nPzkIUcOk|``GDEQ|7{{1Ip?{ac-g1oy+L?<ZJ#yGukVx{VBfr+b@
z`p>sxOVEkkwdKlf7dJPlhK=?A>ppMtxBq*Ep(pR|uDb=l-|zc<j-lt<+uQNQe-E{C
z^B$0}sVJEEwDk2gQ-;TvmU<uE=IP^OA|oTiGx=nSikjN2>Gr=~EM`ln`SbDk(%MS5
ztgKaxQ(kGSsU6!B`~Tlx-UA(deR`Yr-_F~8mZ9hI@qY2hcaI(=F}T&$?W>HesoBFQ
zAt)$#{mi$|=k28%0{7SbRXV-9>}?jqv30S#*X_KkKEEc3;n)(-$z3|%zkfGpNIu>t
zYhIVUZt;imTU#<OE3JPX1qxYagLgZh&x^KN))C?NY--NqnU>r<a~VZewgm+T-`rDa
zENzyP@c-Xm6*aX<GiID<<rZ&PoxX(Y?Y+Iy4Zq**e&6={?*4jvhT30Wc0T)c=xOU?
zufxZWw?8{Odvo>oJiqyNxpvuQtCNzF)>R9GilWm`EtXzg8*QGGn`>G8jE9w#b$dzk
zsh!2oJNo;V=iS{^^5(|JX+@%S`-*RDNHjlVl5l`wna|8a+wa$%UfgeY%9-ERWp&uv
zGwG9Em%O?FE@Y4ON_Td2Bs@6K2#U5p|9-!}apT5?C7zSB@A*bqEcJZ2<iz#jFE0WY
zJh3imZf@SVapS`)D}$drdp6CgxS+s*;raRb`d`h=FYPFN{JJjm+fuLS=;%Lx{+u{{
zTG`I--?VR`KdiO;g{qBzuZrHT_y5mx`@*84q<?>Ymb|#Y$j{HeXwjmGjY+I+iFb<R
z1Xs#vH7H#@@$vETmp3=7Yierl`EZC^MNLgeT>SXD*xeDk%XHt~+N!;+ckbP*+>A?i
zCVz2D=H}uu;9-uAzCGLOaA?J1_lK9wR;~W>r6eaOC+}yenBV6jW7XYzzJ0w@e7^9_
z4a0fW?<|#+l{aqOn0R@a@15fFwk~dN_h5F1h9qYG%Dx!2Jx{i>vXV#Itmo$D^y#mP
zvKG7bHmo-1yW?@VjhC^@C;d}+`uTZB4R~H%Utb?wd~vQ#<tC45uQc@Z`o4TAd3AMl
z`{c>N8^5aho-fvIeSi7m<Ky|3;gR1&B_vMR|NrT4mVfWeQt#;z+j1lw9UXISZ|hwf
zz5QO1n&8R`P#YrTVX))Bs+Ze7Y%W(7UHRwFpQO`K+j2N#YUT1gr+?r&&nJ3s>8_fe
zpR(V*KCQoB$7r2N*_#^&KR!ObGJ1Pn=VYgFc5ZP!7LBrLXKvq?-tlYa*-KoUoS>@l
z#*K)&9}nBJ`!qqd=ld7+qW}Kw|M7^ssHkY2<+2ao>(^>l%E-t_*wt7lyZ5m?cs{>g
z?`pPy;OQVnk(EsUzQ4J%`~AMtGmX<feEPH~^YXH1Pg~Pp*!_GWd~U9FdR*PBE1Gf@
z4;c6T|MxrTx14R2iSKN)r~UT-5?)<d>8i)NZ0S<N@^>-I{N{2wTwfRa^6F}Fb-y_e
zUM`=n7i0hml0B85H*DXYeym6GdX221p`mM?UDX#2VRb*2gl}(dF0In{dj05V_w~P8
zzLr|ur>E<S&$PI0z+?CSPjOuJTT>ZX*~*Vc#k+g-bv|^9>znCoYiMX}>=CW{dNrJ}
z;>$(%o4d>NCzeKU&s*v}T~9?t<&MGo21e$No}MRXW*Ya%+wVK^r!6uva?k&Nzk4K&
z*>?Q0mNLx>ndmMg))&36#*!iT)|Q<Q4PB3LWk^W~zJC7VMMgz+wREqPsZmU9Ebjq>
znLfuRsd{(yc>DUAzPi3Xf8MJlfs5VTJUluWCFaeW=a!MNf>C0&S+3TmyXWRw_Z~Rl
zz-+K*@7~@OD>NQ|yPa?DU;gO;Gyja^ayAtg_RQZ^`dZ4ljmOZc<VC`bn>QuR%*>9x
zUcWz1r~aXdK||pBINQbP=jXYt4qMApU0uy=(8ed5B_bjsa&y@#Kjz>cq9P(GTe7a6
z`taq83B%!g_wGe(NO0VErk!8jY(M|j?CWM$Wp6Tm{QNny-d)v~IXEC7p-0B@5(7_k
zboAoP%gfx>$L;N@`ub|7@sVT4roF1QuK2K^(wd*2U)jj$Qb$jZ$(_4*c@Mm}yu3eA
zqV3}u<MT8Azin-8l`OwsyIoLHGV`B#<@>$g#eUm%b(CH-F;EKi=$Es#D0slIapOi7
zR@RG)T)F4fe!H18J&Idhe4bUQ*6Zu*pP!hh%)-WIlzK{Jng9HAprp1f_jcFamJ17=
z+4<z{&a7U)@6<Bi**_ll+i%#oabe}>XLoA9-|dmLzGk!S!%NZgcE5FIo8=}wJvH^m
zj~^HIR+p!pnc=uS?{3%A_g7X5^GcZ{+}Mx^sx5Nv?z;MCNsnRju^HzL{)M`@umlDM
zvaqsF{Z+eZ>sD1QtyLk(v9Ymd@0;h}o72<7^ZDrwr?<DaA3uNo{GX6Mr`X+PPftzN
zzCI_z(!^xS^7(bM^!NQ}5?1#MSRJPO>&wf-m;LQ)&(1E8GRryf>+9>8hRJN~{Blo@
zbPBh$w$6NigO7(tMN8{cP1*JdCsUG6PExh`aDchy!$Ec#i-HE-=xv~Os#~wrQBY~^
z;NY<GUiYzH>EZ_m7~|^ymR?&Qf4-5K{lxk6%M%Z`@kkgn6h1!2_~A;hzo3A?fmc^o
zTb8|%SRKCp*zMc1m-)^%s{EAV)-M;k>g00QBcH&%%RkAtBId}NR`2#GO_E^SxpSwe
z-CfVTyu6vu8ns`SUDHxjWUQ~RS5i{4D0<Sd^l=E+VS|t#E~{p&c_R~7^E$YeEnvwm
zqnSQajjqQ=ddHM%)tgQ|HQ(bZdhc@=r;E!HnIAuYz6{Jz3QB#!vw()Z(78*QL$=JB
zBV%N2{PEK#t!?KFc=}|m+Y%*QTwD^2X69wxudMtTvujRRT%fDV61LA@3JxFKck6$o
zn0DaX|4Yx#Fl=^i=i6BH^pw)+<mBX+x3}wW+_>?^?c0x^Jv&x@zt+8?qGILuT1C4~
zb8)?c*UrgVSO5Ohr>CT3dSXZQ?~5Di=FYyA_Ids9pQZN?a(SstJ$d%%%+BxkLo<)B
z-p2Z2|Np=G{x%<3K7RbjBW1GU#xL=>ipC8a48Fa)+kG-6>CzHUP*bwz``vQ$(mC(<
z{hHFTY;DHfh1r#^;(`;URP^olpSeA+-}k_=V{K)+Qd5(aR_1VeYQC|r*%Z_tnalm)
z!a`?|i;JJ1Q&m%2cH`I6)6+jcogP0+|F_>Plg>U_>q*n5we8;h+gJAV$%~EC|J&`0
zDeCU<IQ!|=AJrHyU;WSD?C#0AY|D=8>s+!)*0ONhCGLc+dpVCBJjkf8uRmwboUXOr
zUS3M3rdv-uy~oBY1!^X@a*JyjF9XHsQjiy`goK0`3d+jN^oxs&nb%Eo1`SBOT5~Io
zY2Um<)=ir?Z$5i^)22-fA3l80DBRsEZN91OZPe%UD__ox@$y=+U<zoULUgg4m_vPi
zy^M^^j)I3wiHV5}bF9nx8Wt>AAhiAVzFO<`d%s0ZOy%S2o8iMMDjw$I;<9AU)e}q^
z$;r<D|NV{JRiYWYtAz2v>-GDW6+b`s<HwIFJ7PaSJ1c3N*7Ngu&lzo(|DU+aw$0)W
zaB*>2)t42`u>bcvYr8)mocZMKe7wB4n%Vi6`OmlWnP(%}5V<++;_7hyJ{ilVy?bqM
zZ_j^zJAeP)cXsSN5(gR>na|kI-zngKK5nn!LSxV<OHgUZZKfNmLbaFq&JIh7EGXFU
z^Y=8}=uP$i>&$X*xzyF!af^fMoFzWTjWmAC_<{U8b?q&&0~01pkQUq3(7^C+@ArGr
zcGKp92WvtUO^c*v6s0frJ^&igDP6%Zjr}gGj*^m6Xa`q<<p$H2LK`|dIznW%8lE07
zcyMNCysoS>C_F+!7*4l#I=9zvDd7M`K~Ny04m)d`?#7eVItUfcjk=OQ)ph1N!L&Fs
zsujr!BdKUiypdFN^>c%(iwjq3O3H`(|Nl*IY3Z_doHTW6XyWg6??M<(H#W+ueb=7W
zr>LZqWGW;iBw<;k!p<k7asBVJCr=C#53yujUDY~!wzO{476mJ-T`~QE!Ydf2F(2N*
z=zo?~LrE#<BB*I<e!u4Mp;qpjTeHPuca<!x|NrmJ{r&eZU0fw1dY~vl!c1hx>rBvi
zn0e8oBb<J7G;a4!o~{@B=<|8|^mB78K~1!6xwk+4`~6;6PVU^HR_@c5nO~PNMey+)
z?z1WPUM?UgxH0ej-tTh0vrH7#)Ry_&&cD5_S37(isDAitH2I{<_jh+A_t({0E?pz}
zMn`smm4Q!LOySlNE<r)T*IzHX%YVEQ?7y+*XVJS|uk}8EDtmit;*1#)kILp+m#3Ya
zq{?vQ_;F?d35kdl9|s49!oot)3A=s;G3xNQ>F)eCq2?va);+JIt$I5;Izl7&R2cT#
z|Fej%{Te#)6T3nFJ)2FNH+$c?cKrD9Kea_gMhxrLxt`y(W5<pOlO{DKO3d(CR^$^`
zyOLoVGjqY2Hv4}u&fnJs>&m*jxE#sSiQd-J$}Rrsob`JV?RtjtJB98mzdwEXk~3!R
zzoSQw9^GT3t<7CtUOsjI>;+5_ZlJM)@3y;7?kg(gQ##JGLty{uLn~ceT-KaEHB~$F
z@-kk~n2Ll^3WuYkqwBT%mCxrsGp@dVX`wUwXI{B~|Nb$6TH#VsS#p!7Oi77TU%Hqn
z!maxIyVO%pI%9TCVQPrATJlV8Yk?Lh&^}#sm%q3&SbbO7Td()`_JX>H_wL<$_BD99
z-_ui5Cq2K!%fVq#e}7wUbWU#W%}uG?-|yG&ul%_!_x6hm3!RVdX~^<o-O#gW(V`pM
zip_1Szp@>elH}ZXn3a3Ekf7j3Jv}|Wit6gmm;LQ$K7SLvzi#i(;+kf5e!Z{zoSd8_
z3=$YFFZW-bd3jk&d;8~)$K^l2UccWc|K6UiD$c8uxDqTiJ+>TwQhD-{p^J-)SMH4s
zp-YxOpOSf7zD}Yn_;GV{Giaowqo*h3#014Pk(=4r+1qE^y<0xN?$n0F!x?vXnYJZ9
zc=hVkp;qqBuC84#Yp<qgH9TFSa8q_Sn^uF8Qc&rg`g-A_BCThhVP9WeJ#5gUbXrMC
zDX(&uSbl!~qQ#3nJv~9AGoWfIJG<KZ_nOWShSQzCZUU@!p5Uw$l;zy+7GdQyv$C@C
z;nSz7FC{{!&0`7jyOTR>^5fJy6`)$Qqje?2w8?D?nNJqA|7qG(I}MzXH?3fpHkog3
zTjFf?>Th+aFF}LBO4pY%Mfl0cye;%>RbGBQ!U{Ape4=zE!!+gH-fBTb|F@LzfXa#2
zL5w>7p4*=6JQiiu+R@PgR<ihyin~wTOR%$)iej}Io}Tdd$TmO5`#5O4d8eM}fubif
zV*6{}Ga-vSud)s|(cIb5(Gg)OdZ6gark@@~GKw!R8G5@53JMBpPUK3k%(}6}^qk~}
z*Yl1}>jM>qK}w<rik_87o{PPe^il#Oq8h}glfEoPdR@UOa8$W?rKG=Pxa#Y;hIv`k
zM~IVxl;$$(r2pjHdcgiPRM8UShSZX8ZzApDKgC}P3hvS=Kb3Vz^gp+lm#UIdlI)~O
zlV;e}TKU_46%iB^e7fuXo;@~6Nl7~@J}SMvwe|4v<I6*CA3c72^30i$IXj!1nGYU3
z_;l9ATQ7MMBvsYbHz(f?+qAjspEDQtj@fIX5)wc|(;Xd8mo8npG2tMSUW~^5$x7+x
z=Pj-L{A^3!-B}M0w?BUV{P>%jo4vQbJ<M<K6A=-yaedt0s;Sw>RynY4=!x2vb8`Q4
z{UhcJUi>$_b1|7|8PkpO58B+S!h(V;_Z{n#?VdbYxUjHr$&w`-Qcen`ot<^`*4AwA
zt+gQ`BJBKfI-j<tot?$yms?xHxnqu{rS(H8?%#a1eyi0ELraM#PoHkA_?YzP&mRek
zf(O3&^^cBl*8O}czVGKV=|6w|Fi03Cv3!1h{<;1CpZtG+eck=gE+#fM^UjWszVf?w
z1v0K-*!IzE$)@w*z+L0!=*Y-#_d{W}d4AgAHr{7X)6dUSwYT4Y<n5ffb2&LU7#{T7
z|2ts7b8CBke2PyypKQd&B-hp_>(+%ZXgk!+VOE>Z0!}9zx!Mv9>i$#||IEIyps_Oc
z_O@J44~?Js&*qlj^DHSbVJIvtWVo^_boB`deSQ5$kG;)VZ};2(>*(#}m6MZmad9z7
zJtcCiPqupU`W3H&8P_oU<lJ{->*cwis<JK7pz>47we|7wYyKR(YTVEk_^EgDwr$&<
zy}x|<a^vdqxBsR#H#190N=mdfo=njyjPJMk#38KabKvyp?v@r7P+wB6>V=|@nsD;5
z9?jFIS8obo&~ErV_4bJ`*6HAsDP~^#t7Kd5?PKinH34h>Fs7uZ2L}WMJo@(S+qWCH
zZ!<r5{hHgs&5iBdyLZnFB_$=n<LFQM7u5g%=UOLcl)^FBsx;~2qobzl7+&c;;JTpj
zM9yfh!hVI@mjYc}Ty##|yEl(hSnb1;$^M&CPftsFefaR<kKexOeaybF!139}*7>Y9
z<?CK}PW$}){Os#@c_yE9d3>zbvi{#6-~8ySFL@GJU(_9UesgZ_k#BqD1#cF1Eqx5i
zh-bR>_jz1j7whTkoBH5DW6q5YjbUq}W?nyj<VehSH34^b_s`!aPMo-7=gyCyd66Za
z!VE>l#hrb9X)i7;d{#Jf=FBxwTe~)FFt93n!x3Y9Im2jXSB%}cbLY}NKRa9U>dMMH
zarvPOnIafLB~53ma(Xyu4$7l9JvsUCqoduD76l5mzrG}bhOw77i}*bclFG}=v-xyF
z`OF+kVQXt^B_*YZEg6EGoSZ(hOitS9DJnKjRCYH?J0nrdXjAvc!nW#5!j%<)TQV=V
z&6y)3rW4_ilcQsteop7Ucns?bhA@HI+-6Ix-){#MW)p>K?=57uT)8s!R@t3}&evn#
zKY8L35+V{87kA*Q_d)HjH3@fi6z=(SN?Rvp$A%kcWx%5nHa0dtzFhY2?Co7z`ubYV
zogEubJbuR2|M&XOf1ql`vPi}L{~zOSG2KIF&-Q{^94FQ1UpZ097|NjSaZl1b=XKmB
zh~-~v{@3>G*~4|SJRu=r;?I8%Ua6cpJxzD_(!aBO)Y8t(IM^d;>?I>CAQ158#=Lp+
z_Ix}hy}jhkD;L%cO*1A*1zh-94$dT+feE|Iru8X^E!y3n?Gd{^amnvjehGqtf*b9$
z8bp`m|5x95x>a}gy=^6+l5C<<2!nRV=5FJ4;twyhM*m*Z3~HHI1~aa4IA&>GWYZUE
z)dms~)M^mb_`k;7&12Wn<c^Mx4v~dS5sfmJq9;j*eEQ4_norbmWZl5Dm1DloF7+5c
z`(#KhlBU%ly2AU4z@4Cn)7P$t)FK@-xe_Gb-rqle`7&QsL%VH949(2cWX{jFnEp3e
zRSh&EywgtffYGN9A0BL5cDA6PWY@bLdmigaD2i)oP6bsly(<}}1>W6NDrujnBscHg
zb=mNOeVjW>i?!j>VH=i}E}Qg@dF9Mqf}k1DHO*WJtgo-;o4h;u;qkKPI<g=Kvji}%
zDKIlrd*gSr;9>_PJOmwBHv~PA`P^dF38^ZWRxpHdwJ+g|;XDgYB!YqrpvIosi(83e
z*)jD`YVMdhF<C`h^>uW3w0e7aCH?yH(&p=xU>6scDX;f^{`9E>GOMyB`#PVz{Cw%W
z$<wB}1qB6lzJ7gmHM@hKAD_5hO!Y6b`uh5qn3z*jZr*yqlc1V$b)B%>MuES#?ZHl6
z60`(dQ#1*k4vCy=TRrXB+1ZzOm1cvc9p}%N-<*Da-@~$QaeXx%oi#_+-?_6oc$=(6
z!Ga@(tHampUB8~>X~i7j+2i~z=G&b-a9I?3>&C|9!lEK2Jw3ko`1onM(Z^N<F3z~V
zPWJDwuiAyXf4|>9-}?QY%{M;v+y9%<$}OIhogJO>b5rW+jEjq0C#EVYDn9+Jw5EY8
zLG`4qRNvbR&fw5WGOVnu)QQ_8VQ+8G#wSy8`SyH^!lwATpRM`(ezMuy+cUWJNF4n0
z^YhR1_5X_RGQD{Ev~~LQ@QJCJnVB`;Zl>G({c`!n4UxSXQQPxkrOfkcE=#WF5<TE`
zNh!t3y4Jl|^DW1{cf8;#YDti&h{%Tr&HS4xKc|`H+(?M4`}QXC(`WB}ftPOHoY~O8
z!0_+KV}72)3u=FVb3F!{6%y4ByHm1kXYunSqnQ<-PO9fu-CpH4pK*=KUiRKYua(x^
zvpEVbO0}jYO7zIv-;4PtWs;E)cYRy#?bmf?@BjUNZ{FYA-OaoJH0$y0{nMweH8p>H
zQ@eV5pZ1#HOE}gexntKZv1oZo$<DodZA)KWdAP7$?$MW*m(91<Kie`x0k#$(d%1DL
z)Dspd{$1^M>>5f+rtOImKJ#p5etmsiT)V#DE6;*N3Dvy+*Uvv&x_mkFg9i@+QhJc<
zp3rqOjnjoBBu*UZ6z<mH=i^KJ_~<ALJA1MO+wX60li%Ih`R2yPX4~p-58k|qS@k!1
zw^TI4=FOW=o;szq?atxDi*Gz<IOY9rB1cY}+=>ac-5nhfi(g(|zB%`{nca^E%}G!B
z*Zs5A)6mc;tgf!Ee)IM%<A<+bSrwF(naj(|KhNmt;mNwXD)iN-@&^YPK|{E9zuy>t
z-pBp(_iy8>FBzZD+g5#fu<dr<;`se_e}27QU-J6e+K}TL%1plreTdHA+q!*w`Ns9e
z>E}Xj7)H14aoDA=vQ%!(22hz2AzWQut>!c1z+`{BlhbsgyVmma^Y4Fl|M8*qj?HW{
zkBilbeYmr;*!5fCzdx0qcU`J@HZwir-X2S3_dcDgKR~lJHFI7qIyR4y<;AV7+V+3H
z1W!!u>+2IO+cU4(t?0v@zia+I7CiRtenjGNP;n@xzwd`q?CvsEQ`4!9%<P*I53@yW
z%}R}v7ZxtQJKN#kuX0NxBO!Bh^L_vSRnIcXWOB&M)4O=_B9E-q6&pQc<H@0`!vw{|
z+>ZCjcE8Dge5`j(<mR@m+1KMf_atUzY01gSxlR);YrVEM`u-8^?RloV7;fFT@!-jm
zkd?>J{Jz_H<-y#kRX&1(g5H}pZcP06=qQhj#RR+BUmH?Si+#TA$hEv!lh@qbT(0to
zAZQM5?p#?xK|!6UEgdZ_ENZ^9Qskyjm~i04L}f|iG@pq~84_&%_J2(R0|URjz5RXG
zanPinrluxn-f~yz>rc1y_ka9$JOA^8X8y3%nTc5?j5ejOM9$m)w~333D|vTk=7|$0
zxa^m`%rM_n^{2&=aoMbD);JfJH4b;vUlm!tE}FT`w^IG-uGe$t%<1UrGCIFEJwN|^
zm#DUcd7jMrJ)gL^#r1T`jNLQO%(WKh=jXTk`z1IjIXUz0E>mgqJe^NFb{<OppPzVp
zZ?(Cep5B?c*4vN#?U%Ei_4D)d&+qI1&-R|KCnzU(?#<23m5(~r^Q=~zuHMLMprq7P
z_xD$#(M(Vgx^#M6(xDd4JwKn#7OlFI==}firaiZE?ihE!%Z*!gA-S`oBj)_GbhF@u
zDK*T;)^hOh=osCXZ&<xr8&?&|@b=c$-OoPlmoi9TU}odlv9u@Du~)ajxt&k<Q)Q!|
zvYSD|0fw~m^Ll5`zHPew=Kgy7-R1Ai{?C~*$*bzt*}wCH-&QGF<ZV_|`(3*Wyg+7}
zaFq6yOM*w7vT_*z#GjpIdf0&H(c{P7It}-0zssJt{T>4vf-<ka>~U<~E{l7`t8@%O
zwNPGUuWo~N*_#E)$NQdHH%!xwZri`#{_Cr&+J&<(TnJdSXwez_^yg26iXS{%UXm$l
z)P8s0cfskKCNr$>Gr#8m8i$d&dV|TL>PtpZaWSYv?&;|Xnqgn+Jw2{m=*92%`}dzv
z&O8^>u{?eKJ@eW(cFt|ZUmn!1v9#~|Xq$X$N<7GjHCZ`~cXpTS&o<A0_U7j1it6gi
zTeHKNn3=WT{*a8WJ@LMD#ic%V(1_9rE$)Q4IJw)~a+R&DW^GPCKWWO8miBh`g9i_m
zyuQ|J{cZ=dxcKyFtG3y*r9pMc@+0Q!=biQGW3_jzxuy5#u62Y?J7|rOO_-@*te+p>
z`#qoger_&1JzZbj&~V~{1qz!sZR+UjOZ)KPAZSRx_E$+z&^mkeiKf#3E`-?hA38Oc
zKMLFzy<!kn%=Y2R%3vOOyE)A4e4vIesNHwy@Zs*>?*9JtmzS2FnQ7d9-v0j_{r!J7
z-AImG#Wb1IXxooT*Wa&Lx){`|;Y~J8XLx>gc6)a>x1pionR&LqXFcUVaR2^%^?4Od
z&FuU_qM}DH``gE!^gQif+a8(1B37W7IT@-s$&|I=!UD%XUoQJ!SsT4Q<ni7;dw#sx
ze1264ql{S^*F1KgHUEmYAQW%#pKq61rS>4U{B9^?rdIn&mg(28s&0K6$;0CfDv>5i
z9m?WL@V&bGuu+cBhtv1eb-~S)ERNMXIiIZG_v_W_*LF{K#_lew`S<hr)EO%tZFzsK
zaqa!v!okm(-#yWVnsGpjJE574SHdvKW#dy%PfyVFfX&a8uU661cBczS?%l6u`&%Th
z@2d`IILKv{<!YUV+*?}~`p!1H9#j72hT){ileH}ak5+x@Jpc2{i|abxZ_fT$=MGi9
zQ|r6r0mo*xk4MGhBdpwZ7L}GORi;XuT-!G(KLy+f>If+gUB{4?o?iU%k*oJ{jq>kb
zeli~SiP)Mw0}>LZ=~JgS@XOhpIMyrOt#kVH>Bnbg8tX)CXt=kxI$9(0=+3pJ&S7<L
z&aJGw9|?-+6S~&*|7<|*_>Yf{g4Q?1e6RiSA+heqLw3EmJs!Wmy_Gb{5GX5Ky4vLS
z_I!0Kt66W}<m@VW>2!ZzZTA{~KfkoAt3t2e*;f7i-Idkh@53HPv#!=@xV=3;{nnOD
z*J(3-)IgnFs}haR&(3ZR*wiI@ZuguoGN;ceZ+>y3U>dj=G$k@GPp_R{Ud`BebIf;X
zS=qC9%kTR}L`Zynbv60lpP!(`E1(8WdiwL%dDgkNOzzeF&IPS)$;i+sets_X#f61B
zvAeF=JUcVf*yhUx=PRp1xvQ&xE8W(Q*x<mrL8({Tysz-_u}CYorMt`jNc{Wym8EQ3
zWozG=O(imdf`Y3*|9ISQoN$0)nr<}PfrZZPpmv(~biKWK<q<oJRP*=$HH)wL$ol<$
zy*<Nh^L#Zet**Mizdk-_<`<Lv59*a|Og`RKttb}u)Q&mguBH4;$FKys>b~&vo98Gg
z1r;AXdekuOjD(n8OvJLc<?rvEJ=n}X)24D$W#r>yy)Q2=KF<4`J#KRv@4R{Qc%;Am
zx6i)6H9NfO`@7gDJPE#uQ_~r;H@VNNY}~%Tx>MJ8+2yuXzvm<i3QpYb<>j>~{rtQi
zzkh!Q%}!3&kKWd^X3ZL*?c7{ki~Q%?G0520$uvAWJ6l}x@|s9vG5xrjyN{PIUoI>o
z6Z2-{W?m^1@HDbn-T!}opFDjET0#{OAz@~A_4OQ32jc0|rxRyY&1`CFD!RMAx0f^d
zyopiu-gEmlzrVEU+~cRa>Ol(|r%jsVv_5X{hwtCh&(1P+wOhSC<Km*%=ic957i(S2
z*wf$7e&F!o#V0_kbsjx>v~Kpo<l}uh@%!e?wJsOixh30Z=9%ArS9c1lGbKo{eSLjB
z{a_R8mp3;*v#sCqDu7XE@z>YaFRzccmywalytyuT=eysX;?F)E>)L+f!bi`jMW9ua
zq2XCsTD8Bv9K3ydcf`-;)$_M%ul@6<=0R5GZ|%t^T^t=5+Y&{h!!tfTIk_fcW7E64
zyDzT}*O!r%{rR}x-lF&!&%=igpB45>nLc`Rb2AGoYhXaYfq#F0SH9VJe8=;7)fRPs
zEcWf&xAa{0*${@)EAsE}n`0;Mem?H0y=w2;wVdaT^Cw;VU0C<C*rwd%_l`ULib_gB
zl4?FP9AaW*E-&}r|15S__VsnD*1MmyEByHR^Wsu(afUyC|2D3kUc7hDo-@gy1%jVH
zYj6C+Xklgb>GOH}%}GbO>i&KWkBN<)X_U&9zvrXd#MPDO&YiomE>@Z$Iy(B+mdwMy
z-|zQ-eQoW{oyF>)nsul70k4$|Q7b$BZI5-!+nl~vZLfH0Mt|?ghsQuGNFrtmD!YN!
zM;_~uY~H`$K6tsG?xufFr^l;lYOXx;*1Ggnie5wO(Ki<sI+wiq@_+q4S<9j$d)`&O
zdGiLe-r#UMKl_7AOT9r$ldi{Azuk3v=Z+l=6DChCKAapP8oG)hEj9ISLErpWOV)np
z>U;Vv@#s5`wyn2QUs@<BDVgV<n4sw5>N;`Clp|X*FMs&<O|MA!#I?22-h0=dn`<4s
zyDV2sKQ2eF;p4}TYvT9Mdp^JZo{gTR<;>^v>*w9h-#^zd`B+SGyriV0&kO^`^78Uy
zeX`kc`--3Y%`(r=)2n5Wulu3s=jV5)?)TfJ=d#|e3So@dUuO%Na0U%(H?qrVd^)|d
zkL}*|+52s!y{>idFVg&6z9%*++G<iqM~M2(>5PkWZd+B|tvD0!Guy29$Pt%gz0&Q=
zm#a6k@$P!*eCyV&Pp?+5H!6D*p%=5m!NrATb=X=Z4ULX=xvCR3db+y3tlVM+Pftx%
zVl8-fW+rGY(X3ggj`d1^{Pr#F?ygeTcRY2U&zeVW&y$@vapIM=(bMnO{qCJ>UH<7>
zbiSa3M8)NqYeT1MH8eIhrlh5PI-%VE;ZE^+!^A@@%Y0|M1q4i3x;S*kak*OuU)dh~
zbA7q?Wa(w#S|CJS{@UMq)eSuJcGVSr`Sj_L{Qn>B6V=oA{P}dcrKP3d!vn`(-`+;&
zcul(`VOwRgHT!zn(^FHQEidz#WwP=_Ium#Q-BqEhm2O{K7dzYj-;d@G9}1qGn|u1f
z!RGGR$eOQL!!xh1lLbwU-`QF0;^y}0+wJ`6zaPKRS?eWw;M?2V#h;#d_Q_fw+g18H
zVtbw}sQtxn|7QcpvA=qoI_BCi&A<Nt^f%-B$KNiP>&SY#xUA|v9;B6XJuWWp%q-K@
zH$Lt6dlVCPcX#>n>hJGV*M0x;WzVyX>V9)F=G|MWl9-tI=kNRa{YP7_t@jc=;Pmj}
z!<P2;>8I@%t$MI@yZ!T}<@-_}PchG&XDw;|o5R~(NKkO1))}qkTmQY?e&55}d-t<l
zJv}^W=jX+q?9@4Z@Zhu)yX+tBk{6qwoeWNtK}RD~8UOtKe*fj|?fDypX3Ux6(=TUx
zV?$zdYExvu{p#I?U(Px{saUf4-3!}keafJ@y&0impo*ag6w|674z+TF+G0O`REX(B
zBs^@H_VL#7)0STssqb%H_n_ugIaJe>P%#I2dHF?)7oR+TetG`=eQ)mWo_^wlhmV?Y
z^tK$$Pba3$I&$;qJodKt2kO>#t}lA0roR74x;khgV9F6KZiSe=)fsnpmEO2<<H9mu
zX(ndon_Du44<0-?tuHMwS4n#E-_PAQ)SrERd9#3rD{s$4(8x`EgfHWn)2APwnyT%(
z@6Fq{Kfm41e|c#sw{Fyy12=EZ)DB-4vf6#)l%rqD(?0y3JTazl?~$&@SF_`k1O)|G
zR)hsJ%&&OFIcM(N?%JQfer-xUEe7&n+_lZ={@%y8?l9lq^X$MD20xZ}iJx!2KA)+g
zq@?sIJj|H?!H&YmFK%tkUU}@-@897CQm>!Cdw1Z<|IM@i@43>Tt6%Hk;3O^e%Qop{
z1gMG28sW>Bb9<X^?(J<`OM0}PZkwifr}BgNx0+k6qWpeoK2;Kqd9^yS-k@2qIagzt
z&Yd~4=E~bu-T##Hj{iP${KguijW@3J|LEzR)(3Jy*tsmO2WMs)gZ!GGHQToOn?c!|
z8(o|stv;1c6*n!8KW--_CRsjVfe>ik<$9ti>ju#J3~95TcKNy)OO`Bo-M6>sDHo`>
zI@h{fO+#bFB%!G7lHC8@{#@5j-Yxhqc~|od6JHTsB_*ZnX{PfT=U5afB_<~N%(Iy}
zVS)f?_K}TO%B7i&mxGT_&CqaS@N&P6d3UY${rTkm=FOXm_j|uf*w^h@x;VNwT-^5j
zmFi-SGc}#A<-92sr;cCwE|m@rm88@)%NUrxyt>-$+|Kv$X8L^4%%+;}ESIpbX_b5D
z&Xom?PXGGy(r1<lXL)&fcWQ5c|MTPW*Cx%Jn75JV`loZ@n=5K&H2R;)nPzJ-?;q##
zjF;ahEd}-4Iz%_FV&Vw*zPF?BF{nSu%E}5Vry$*mfB*j7xP3d?N{K<;Z%)F${r45W
zUizvZ9(`!{>G&tDod1@n`lP<SpEkLmPT$r!EYfNkXwaH-^-rD$TW{RB@!<V?|H*2;
z9GsjRXMJM7urgSEU+m^-2X2+>%08VH_pgBK>*s03Pc*InmBgLB^!ecvscWU%f<S}m
zhqbs9932@?Pt$$;;o;$D^QY^@o;u8Lf5!ZNP4dH%(Bo5PI!oM0G`4o%F>zAqoYs^7
zmc-o528B})^Bnv7dB=LCL9>TpHw^85y-<Gi__21*|En`Y#SZw+Hv4#hng79q2Mh-;
zE%lZ(%@P5%L|<H3So8DgbTPk(QXbjMoyX_hJ$(MJ^o0HT-TWDc|1A;M1tqpsJMY|y
z;gh$EQT+V%+0&;V=l}oH&MB-`@aoFSqWkr}2~$}Mj`zue+M*ja7%<$cdae6z@AtT*
zq@;?MOQ%;n?lsq$vmxtcQ928E*`Jf|_VcQKto?DZP%J(+!>jC|s<*qapx{nTP<{38
z-Md+=PsAcq8GU?wmN+)E9k^=w|J&Q!$79RyvN}MPu`f}59O}6>%ktyP_wm86KUBYw
ze(Ml)i}9ZK_vaz6(x>&QDJhw{#Kg!XAL~hcc&Ih?-tiTIi!CZYsl2|nR{MC0Y5&!`
ztULkh<814Gy;LtMDgrfRD=RBY-rbRG;1<_=@bYEm!<Nv=Ct1$x&p6Y6-|bV}{)bzt
ze;S-_>seTL=QYoV`1Wqi1D6C{U6#zk($HLUVoLshZ4HeMyV`&Mi{Hh@#1s@3Dw>&X
zbNU=s9u~>q-Yaz!G_&#d*VoSe{^$FCzgt}Q_ZP#OxV^K|&d!RoNW6M2y`b32<?p%w
zJ6~6>TT>-||M~aNec=Xo*W372pRc@;WLqBH-QjU{I!Xi6!rFTFb={~f9Z#M-5!#-6
zeO>HCCXJ_uwYV2--);_C3bOb6J!J!f3pI1?6%`xz?6Hxn{SwHnzUJ4Sy>ovQoR-%4
z^<7|}+!ukf^DR!k|GxjQ-t2zKl+S`+W8QBraS;?;$rcnG{POa0{(JZC9X%y~;QRgh
z{Dmo|vqQxk7~I|6m-)}{TfcsN<;>l?t@HPMWMgF96%rYD%;wtEb$`o0_X}>mx&Kk@
zyC2bPr+@V=h`Ym6RjIplT5`0vyNKXKt(-$GoJWoxHLU&hCFv=D!rNP0Q_|C?@7Ozk
zzI^Pil9eYqOeckk9Y{XjcX30abJ&`QgAWcipFPccc!7JroXw91&3_)t|KE^s=+)A?
zT7R+kRde5m_dI-jTs^ShxL%CB^)dF`TNl41NiV9I{vh@GiA#pAE=#zi43k)LZ*NOI
zGsE!5@88CyudXP)j<5TfI%$$u-KwzVese)HXrW>Uwq{?yv?6e^(o=p=9ibV#Y(vUP
zA<+X|7wR*Lt9Wjl*^@bc^T&6QGuq}JF2D1B&-=?Q&rZg6eu?SWzP4*YN5_<V6BM00
zy1JA!H9IpeFMIg*ZR``Z32URbM;XMPO`Xd6;mys>CYhI>%zAz3@L|jHcQLB!t1M+?
zb1M`7NjyrsdpcYA{`2JrKNm<(^*OOOddB@doPyJ%FWh|V>m>7TLrI9B;7(UhnWGB(
zeQy7{^kdmEfAnUW*5$&*ix>ZVwR*jWj}J@2xjB|Ue*Z4MU;DlAxa_anAyHwG42KUL
zs`&r+`_7u5MH@Bar|CpGWn`>qope=(kx_5Y#!v5MtgYr<cRQQ*G+h3%jm6{%yT5N<
z63d?z%eQ3j-TOPvel2`cu%#qMP*Ag3l}Bav>C{`_-pA~DSEaA7|L<deJt&)f-ZVYF
z4pbfR$=P_^-&cFq|IaSTb?er#u(1h&)}Vw5h>K63eJ|WMZ7S=Bce~%Gfu=G3{Q&jN
z+aEkgNJ>hI*qp{2U;oz>)J-lqBBg9|Xf}WO-h<zA{Xf3%{2a0Q54Ya^!kN3-R5z?W
z{r{o+?UyBcitOL+i960J?|ocUaN_I_7VX+O_u(z9latl&U#hb%edV&;Z*E?ue9}@@
z0}G28`uqP(VwbO(Fkym#jEu~QlP3?R7#Y_6sgSGxQ|Rr!rZDfl%%QjS`;M;PJ@4US
z_5Wv=9k+W}bJ}ImyHk%#&L7PwjCP5LQjW5;^>lvTZZaLT=0SAxDJG5!o74UIWUY=Y
z^PLSUh4$^+w<YW9sw3ywyq;#<SM2x}9slsh$K{pJXD*eg%Tu(r|1Esq`YlI~)j|DS
zxx}q!lee6C<Ewo>lI6yh%_S*<f`UKg!=f1&ZES2LED91jU$^r}9x}gQ6WrOkB%qls
zZqMEtqr$@Eh!5-IZ~T7$GbdtK<K?w)UKY5EdB)Z!1wMXXc=q$6%zF%ZpDVcPXNOJe
z1J&IPy-S(zbltE2fA^AL)}96i@w9WY2c~<j-tl_AHK*-I4$kwg8{Qmbx@P;*>r|JC
zUd*2^|DxL;^4i!hPJgGmErFe_ZRz6fj*cr4VYO@ltN5&~rQgY3oKo$+=iJN7#y{WO
zpMB%|NhQCvHxBUkUN(rbxU}7ukMr%m$HmLn8{V`Kn09ws+qvY740|E>JGy^`K>GuE
zL>)BCOJ7$RB;RwGVLrik_PLEuuIhKje~?|?^i43<ym?L9xi9(C`eRSq-?;feFzlzV
zn#o$ZhhG*p9(Re=5)%|$nV{8>TJq$C;JvEn_hY=gHk630zP2_xcUS3e>CDXjk6*95
zdqn<VzR6wxpyooI*;PNql`GY^U-ea9a#+>x`u`T)KKX=h;fImAnGbB51fDlm1YW<S
z@9g5TBr1?`ir2$;?+)D9cvixCo1~{_aKz?kEHC484n5p_m8I&<<LdtweOo>#oYwE3
zxOVQ&OMe)wo0khof3V<V?YnY5%X7zF0jHSv$J*Uy7)1V3?d<3XiPUOHy|N+Ed0y>5
z)@%PaoxBvdN=9Bj{a8=tsTqd8p5D^uPfb0(<HP;<!q}bjZpZQ!)SaE5llSJ_&Z?~(
zrJfJ(J-cV&B9k0HS3Dy7yUdLnLF&eHZk3e_Ju+%Y2xgD@u=UGnAwj{FMj;GG7u~rl
zD`ES~%&mW4@0vA%Id>|i%@315P<OR|OT_-^zwRBs@n-IcqhgG6I17%Pn{wd9w5^5f
z=X-VicbDP$(NGc3ygo<&)st-tw)u)2JXiZ+b7muR-n6<(B_*XWPu74nZJRgC*8Xn0
zxIJHDk9mV}dQjxfPZI3Y|9d?<)%&H$(ogr2<+oy++p~WcpR=EFrs?yYVDlN%1j}}?
z$vs%|-fY{?v(GlMSHyi(uvpLO$QQ_BQKsA=RuORfl76s@%aKQ`N*HtQ?%KLk*@Kmf
z_v?d?$8Uf5@i_OyDXH^qyy-W$er9@kasQ-$XUp=+t-L#48m0dc{<)>q{yFnq%a944
zvgzh-*Z7rft{k}fU#3$ozhJ{P8=)G8$-H&pOe<qAG%8HL_v7ZagZ*k&(V$teuB##k
znwpq`f`bc-iw~b$SF-Vo$b?ykZ{F;y`+Mlcb$y<+Qbp_Eh1+s0{Y$=N`ql2A+%t7|
z=DVs!$8Tm!q?TLUdSVkTRaJ25>VuSRj^6(Azu2xWt6d?z&+cVPRi47J*V2<}ay$#q
zA6LH3d;d;Ajj!*A!i@Iz!?_j0Zn}py9zJ<VKi*}D%go4|b9M^kzmzEAel$5)>+g)P
zV20$Rq>PJ;STA0@C}UqYr&Cycn#H#4>+5oEEt##KW#sN2UG;@yse6CGkM!_$F()5i
zkJlHHt!;~a-Cz9i`u&Vg&n??_9eFf$s&mufRH0iH8#Q?RcBd4YXp2|Rkqp{yc(?h_
zinsF{_qr?1JZE2gs*-iOZLa4>lZg*!beH$>|J(WXqq*tv>o3c)ZkipQ9B_x@%H0!6
zNrCJ1{A8>O+x+)MWxv!Y>Xwmxqx}`sVPa-xt_1a$FDzi(ntlD*WPiJz?;<AdFDlx!
zIQ#molDARPX{BoB<s#MJk8Lha*V$cu{NwRy%uoJrnSafW^G<Fx+w>(eMm2Li^Jbo$
zW%cn$mE@dL{?Bu=xE$Zrec@T>zNB2&s#@&9v&zn#?<$k#?tjAH-|x9D)qPiYV`B25
z=Uwvmes2A^CA+2FSvV&5^#f<;KRbN=%>^fNm4}}{cjxNn%}bL#L{m&zFPuN$pFY3#
z+MnXXZM?cO+*VmtS4-d8&cCGg_o4rhFT9IBiI%<XN_~DV!t9OB`Hyd_3;%r7@!g|;
z`R+@mchiGTp53mve5LV9UhW%lzqz#Ua$8KDeQx8D&pRx4T{POD8Mu#eOL@8K5oPh{
z^(vd*=oie)_bm7`XY#vmODb+odNZ*(c%HCarQHtc#vM0X9wo~6wdY#MT{+flRT0GQ
zZlm+duCv4AY>FxChp11VK3SB$5_x`pzPg3Qj9*`0Cue78zl;cSy}Ih@m;djL*dD|Q
z2^szTeBPz(?XDBo=5Bm*zmDbi3}cgSf8{%>jkk^Z4jvW0QC&IV@-DrVk#a|tKL6Yp
zEVF#`W6N1JOwrQOdE8lU-3QvXeC1ryx|z8&M=$xkg!??rzL0Yhv#L8nj*A|tyfNX`
z%LA$9%{<4oZ-`qwn)$q)z4XHd-ouB@WXhWg)j7(WJ}xj@$MPa*b4SM%?bW&s-qUm*
z-b|nW^v%u9&r<*W`}gPb{QoI`etZ=3QM=kXe?E8l9l=ww<t?+OA3d5{^uR&s_czrI
z$?iJ8zr`qgJz^;JZ=ToT$(k)URD~v1w*Bc|zOl6I(3L%QnY?#*&X{&$*XNBoYQ5Yu
zKhE*AYHr`m&ihA7AZoR!VBOb@x3Uh^>e5-_OCCl}aB};{8PppbV<xM5H&6ZLIyJv)
z%fg$7+d{6_T$;1#Ad6h3U4?{W#f(=EQ(kvB`>y>TF5>)Q37_1RV}kxN1xH(YpWX`)
z6kI8^W)nl+-Ca{bEd=ZLdnUiUy!`SqUuh#FqaP33<w294e0+SMO%c=jG_Qs@G;lLA
zx_T%2`PsGe$1AC+O`I{qB`k06fqh#d=4^hHS!p-9?d9|pxsyE(_pp4@mpPsy^5EtU
z%bUJVCkno*9lqMy{gJb#s>(k7vR;ANPaVmdk|rPW9cJW9EZmx>erP|V?i}WfnJ;|;
z`WmxyxZG}48g1&I5LM6=a+x(Kmw#gJbl+{vN2;s}Z(N=i@|`JY?xvGl&mL~!+^+uU
zOgC&TK#ji5C+31}9}nL&;|LEn$YXiXVy^e&&;CaeJ<4(xj~aVR|D`*)xM)oX{Wrb-
z>#M64*4CR#UIu}7x1Qcz{{Gy<!|gw>@Bg=yNn`4%g9oQQJ6oH1Z_f+m=jZ18KR?i@
z!YAYL=)yu3KKXq|4qj3DBz*p|mEz>Kozpr07&D$<Be6&CXpp_8T(!7(%`B6H3nMM2
z&&?`4d2QO0GdbVp|7#ZAKmS3<Bh5!aj|<8QmTfD~eN}ONq2JoHmf!r#3KNnK)i`B7
z`c{8?_vargURD2py#D59^~tSo5;-Td>TcrZ+SHK|cxV0AtmyS?uiVPcj?UZ~e(U$@
zt5NcIw?u6Xjb3|oSII@OLe{CFEUw#HR28jns-0GuIrB_PUA>P)XM=->QDddOe1GMV
z^qIwW#`D_B_uYU0a~{hi-q;IaoV=nJ!W_46X4<}bj#)AD+BEjL|8z@c-OB9mUu3B_
z>6{0%tYF=(MSCoi@9gl+V_3BN?U54x!)aTRjn#x4nI@_Txr+s=d}ldYk#j_-aju1t
zY5t;)6PbA)YzKb)s8I8naY6f!?5C&t^)uJkeO;}%!t060%$bHMX~zow{XAT~w%j7-
z&5esUE+^eMVQnpa<898OZM&xy7RLH4n=ANRR%Kd<(Df)^A8%&OtD<Lo{M1%1X!z0O
zU6_6=(|^mwSqTd@FCG8a78G~;pA@?kf56?C-jf+hm*;u9)v&$fe3_z_GHK?9jyFeg
ziiC<!_?=m1pv4zl&0BJ%X}9RDSqCFUIr?%%ci2wd5;d!E*6WWY;*a~bJm~6MqI}CM
zSx2UWssC)xaW1*d)BQGg^KBOHwx8rtFJmUOLFy5ce$oa(cNR_;VTtP!zFc8RRdE{+
zzD>(f{H3p^q-5a2{9ux*_m1!Ps#mUGudb@P^t##d%PXy0QcrBYt!(jpj?Xzu_089-
zmT&I9yIcC^*43S|)>0L<?#fI1#I$DLE|9hnajleipOf}uTh*J}Wl6=RmttePmhS3W
zv_$3H*>h@U*+LsFy<f=9bW3-$IcH&fcA8$6wbYHkz0KFl_PDtQvx@qPR@BH{dUWZ8
z-x;;j^IWIdc7OR%a_Q0X$#W}NZ+6~Hxn=CR(Z#7;yyQybX~uVAFN&PJgB1+6$+P%N
z@0j(WY|7<(vCXG1^xO_;KYpjz`jS_AlWcj2irnm(+dNiuy<4PwsQdVv<GJ51WWG9(
zT=H<awD7cf2PFJiIBnPV%x80vE{y1W%h`9)Wr70>=fP6JBf^cc+7}gn>FX#JRY@B$
ze)xJlKK=AG-GfiptkGGw|6dhow{_g_y?;KP77-Pl`{`$lp15(^8PK-(AAjqP^~s*T
zwKdz*$H(Sra<`1PPfzR0;L9_tzMj~rGkaD{&i#7=Z-VN|%av81@@Zw??&y7!R<mgO
z9}D@#YxCMHZ*81X>lFUf&T7@EmpM5q%DTOrKYt$KmG{dzm-9$1{qj^HcW;v|E<abk
zEed$KV#$*P&iC&s%_W3nW%+~_3!n5nqiAb4_eMv=Bjv};ch7g;Ou4B(appwNvLv&O
zf*WTv{+K7uaL?~WPRll~7dad($FGI0C}x><JDb@)mhaEJuswC^^WKTwX-m6f#=cHN
z`rQl*o5Hd?fr2}7*zTAq`^^^YXSGR_*Yg(FD_(H>R&vQhGmDQBR)z^jyh=7qH7sE6
zQM?gboAGxcLnb%d36`8A$p;!3m8Tu<6RgN*Qd`qpp4idBvq@2y0kl&<S*<=VE9=qX
zemkqA`#n89!FKmSX9(!&JzF|GPDx9vOMCsENjEpAZ_d8HF4%6HN4$!fn?bstSn;!z
zuTk$m|6I8$Yw?mJj)jH7yUR>B7F9Dpead>}+POn%#)frOI>|y&C%2eQe3he|n6CQF
zH~MAPilvLUwS8-5@AUCXa*C7NylHdi*;x)Hzm$@Wr6%}!FEhR8v-sxOgV&n3?7Wrn
zE@#=Il}-HoH6BYBPx5kC{d%tIk<z0k-A>C+%NvW|9&tZ5S!VJbVKMg!Q|GnXo~pZY
zK7&EWc74Wvew%X+32#<3Un?rGUa(nq*6f2<Wim?N6tP9A-0eHC={RRBTTR>t3G0tH
ztO}1x6u6c@-tN|H+P3b6#~s5on{9eF*TQ1L*!8-nn|YTj1kAE3oNe_{y5~o)+pdh`
zzS44YDheJQZsyGPcQE<dawbA)<M%tcvdyg?3_UZNWA9A7u~Fda=6jb`NB_C-Pi;*^
zCnuYav7qhUM^#T2bnwhm6lQq8_j?>@%aEh>{avN6cYM7T9l5JSlfnMq$Nr!1%J+9)
zeyO77#(XFBg~3doCr^${oGg6&Q0v~~QosHNMBO^nC(9cWYPoV<*(bmAI}U&P6t-*E
zu9Ihd73vFR7AHk}n43<Jy6G8SEPeK={DsJ1*KAkTbEmw{1P0!4?^iQbZoU{9dFJ#v
zMZIb>!^xXE&Yn3kX_}L7wQOjg)~Z>nS7feSxNGMu=3e$2MG4%ZeOy|yQ?G2hl4K&$
z+1sJ2sn&U><%~mu&neEf<3CPR2q_7B^m?nB>M=X}sPS08ezH$oVbktzk8<vh^R78q
zlx%O<ZF%9<jTqK-%lw^}9sm5Y%>VXs{Xe$uCJm}mYdT9@-5&S#F=fltMeEG-kbcLZ
zy-tIB9fz>oY{vCBS<<BKHcL)F+I{<yPxniOxW)24YP&u@TE=U>c1OmsZtf3{4-50m
zWQdEYD3llD(Y+vSoqOclou#=4oKysFG~Yh!B6Cf4-i2&??u!zJUv=DBm$P$inZdT}
z9`kMf+9GAKMH>WUb40fat^TR*dM?3PjiFAi|9JD&TlIGh+4<#;JpWvH(N&!Fx^CpA
z7SJ4{ZuB;T^mB9Stf!xFFp@~PvZBJRx6A%jS^MFm@9z4(xpmc}vQpamR8&P}v~cw|
zlgl?|_!WKf`SeLhvf7VH`O%ykI=(K^bAQzG$*8JM+5c56ck0wFp<$0Qvz4=M7$j}p
z)N%4mic^(UdU}e$<WP^AdmKS(ekw+mlKI=k-FG*eg-i3EW7CqI8e+k8_w4)kmGf_1
zi^`gnU9fBJmF-tAzkPp9E>+!3Y1)(<B1XbS&E}gxnd3&1N3S<;Pq@#CBS}_oDrdTJ
zyQs0p)joXB*Wz4Xe*S-6yPmpOzi{_*T>-JXy0*F#b1zif_~GFn{r=;m*mDjyzU*W!
zz4_>X5cjir(s4d!8*Wx#JKkWr?0LG(y%Q35CW_rL6TZ95;l-y}y*reBN+Nj@`VQr9
zdt|ixgJezP+Z|O*Y21E%mwd$;VoM$!?39<U`%_Wnlwp2v-dov<jN|?9FRy2`kKJ<F
zmHpp5hZ+r?Z|~Il-`z~(DqAUku0xXh;@&8C{&>41EnAm|n!M`x+P=N-Qt>wbXwO{R
z(`IXq$Ru+u_CNgbp<=j8mGmaY4J%i6R=?ZX4jNx$X6F--mp}jI<>jCI|Npj6J2Ruu
z>-fJPkNX*`?xxO}DJiigJ}77rgGM^fZri5K=g&QOv$<c!?Bd0Xu91=2yUWctmalK_
z;?kBEnSFEbZI?{Vh_xqE(&zhzh3QyceykypsjRtBc=yKMjP=aH)xvL0ugcun)cWl2
z@4_il68d^ntaN*4^zbBY-rRZioSM1uWY5T*N1mQlHq-9zIDG8pufKItb9ha*nqPdD
z^*G`6!GwfAJ3b}Lyycsdr@nRV))14>2PM{$V%9nm62XsyPHsw{C^Nao_SU%#Hxic|
zUCtUUm7H@t^Q^hV!KxdNe<=M*<k@ik^5s)EE^EE~%<#{_pv1I!`O^(yp6WYh8*ZPL
z_-%{O+f3$og%c0o@|0BXj&43E!r(1(Lx@RHn0baWlj9{Ze!;R0$C^})H{^ITG;4mC
z-emb|!v#s<8)@DAHS7}1$G0A9I@vZq@6MJ-%S7$(+B#nH6qjw7pI5UZ^WfQsx+^a9
zu2=UcWBdO30nfHNxkn4<hG{kbX5DYK>%#@H99i2X-F`79kChEdCyJZP%{h4CcjUc!
zf9+mh_;LQ;!42iwFViIr*q)!U`StC9K;!wgo6bEmHVU4vSf|)&=ziB-MWii-p=4*w
znc3$3n>HDpvwm-rxA$w<w|93>OXu%7X!(53;aR5HGfY>%=ilGg&Hd-l`&YldOm9E^
zlu5zr*Nt+~Y15_!#l*<Otjo?>wt4a1^Q9dvK_OFG4;@nB;_jc5ck=n?;MliIHf`!X
zb;|72si>P97dM7~+Zqu1bjhk!!W}B=%RB!3VeN^V;P8$2;u7^8Cp+@g&)siYt#+ZP
z;z59Rk}K=mty^cT2?J%_vnLhRl$&2%2}v?C?mT@?%~-qJa_8g@PygcuQ;yqhE87-y
zHO95r-FWS~u&n5;m09Z+UAzgZ&~|OJ%8JTjN*25QYU8Z6DlTdhCQcCCbMUBK?)#ZW
z>XUbzuy~~O=!C}!1#83EKTa&(zGR-rWYI-!tZ{!&zUO8+v2I@Bgu9JmwtMEz@0(m=
zX_q^<WV=K4+2y}WOKYr_Z908Z*e#m*_}AYDZwubIo^m+BTj7wDbBn2&fP`*fgQ9?1
z?#IUIre+^Dsj}2DNt{ja<J56iVYyeGQM=))u~oqu#w)$z;=1lEM-E53SFg9<6#8Yt
z`L>6PbH9JtGEYt}jeq^pxx41QRdPN)fv2JV=jr$x`)aLKRaKund-m;C*}I+3i=NLd
z-&FPWm7RS3qa&RRAt50K#m{^gzP-80{9$MCnLi)e?VtR7KL7pRO9=<A-mE)v_mon)
z(qzt}A_ev14abv@KJ7|6KTl#?Zug<LeMg>lEnBSIwocDDY&H9AUAEb|EP{fEJG$hY
zuk0v$)T?{sqEkw)?!>20Z`{dKs*V%1)n9zS|8&;U%V~#mH($K@x#)Jz4xMQacI7>u
zsB2VsB+x^#u6e#*vUuEN@&1#}Gk5mrC5ziF=HGs^_xPiO>0ch2Rxy{0&$gYh%Qs?g
z*qJ)xwE2>&uS>;j`=JxDdrd@b*qOU&I(Nm+>{I-y{l&tk=9%3)h1n}-XKbD>(LLQ`
zbHB#seu>S^8s5xoe<XMX5<dxMeiBTz++w?7{Xqt|KQ1$BT%v1^MC@^yQ6s^y_@Muk
zo9#z$^xo&!o8P%j&-mRthZFBVNf!L{*;4JhrSeS4k257zz9ps749u~2*{t@eS=FT7
zvPrwOSIug#T1_2uo&Ap8z81UBlvMbF(C_v~H;&%!+qrbnuD;gkan>DMJ9sWK?5O=+
z23p+Z@`L%uGxPl?*KWU8<#oKjt4m2ut<C=b&+{>*S3?>8y!5X>l(eznTI6xL4!gud
zEcfdF*D}=D$?I*O{p}l{+w=bCx9{(JIwecUa&k#oS#bP)*W|_h%hdG0evLbI>W+-f
zjidYA<a2ZFl9GLwESq&wDmC?nfw88h*rK4bJf}Aare__$eW79dM#21KWxICf^@l&c
zEJ{|kTP_?NBlGM@iq6ZI5t}y|EMJn~=XGe#oE}R{$>bxQ_ak3_{+&@|`mn(I#h0>6
z_pbUaUM<*uyK(brPxo;4-gRzLcX%69^V!2DPj!h_`o>}X@mj?q-HS&eAA59pDBY9t
zUt&2aB0HzxW`@P*d6)0p`)no1wx56V{nnkkg}cvpo_v2Wfx&tE_VikI&%1Azl$9sE
zD@%MMxjo}eS@PR=2kzW$y!rmnlh;SylqbH)+-O|7d&8GK?0<gr2$o1H89q3kZ*VEK
z<4AVTk@TJ;**yzR3%E|#l(Kg-koX{(Q^6}(GIP;OBe%z<ZjVe^j!FMAd|-U*gQW6H
zBere7d8Q@TpRlX=xwX8rtIzgdpVHq954HnWu7u31|Mzq8y+0ch4}+!}{eQ~b|8dN`
z;z1)jXp>dg>Zwz;!;9W-y`E&_)qO~@{BEgu`Q6g+f}MMI^|e0NS5mHKnI2d5QuDfs
zke-$G-jGmBP3`Q&-{082z0Y5`XV28Dt7qTb{9Hk8a^spc6`MA1K5?ce@r#9ZYpZ9E
zgrIv^n9j<T7b|YhJ-F`avPnX-%HA&8x<}^uu2PfmkPCtF{kn>cH_n`SP;unN7L!Gn
zFEhtph>Sdvk}5cLj*NtI`J|e=cB^Ku29<EzmQJfmx9uxq|9Y-UYqr+S=Xb>S2rfGn
z*n0c5+9jdNBXcjFG(36aMiSp_FZJ#-Ek0|~&N^3o`tzVLsc3t`r!6eUgWY6aseQL#
zj(zcN+5znwz4r=l#6Edy8~gO_{ChG_GXH)_Q`rChvff+gWIe+#J?g!jcYYLS{8?(c
zEZrxK=SdtBr@L7egUI!g2N|V&m&#Ry3{;pOs7{YL)L;K68MM{r>-G5aYa%ymXlp<2
zHNW?uzy6Q%{lD+Z{eQ}U)^K`ydfI$GV_Z^R{`s){zX|jIeOdlDU~h+vf69`X7Z(dl
z*jhd8SeaX6XK!lir=`X8n1A)^+c&qbpLzdpo;Ew*mY~?TN0JOD&HtaNaOT`R$8UF9
zdnA+7-$Ymk28!*`6F;|VRf0#(>NQLDZWD9&<XkH%+GyBmYAWHg%t7JIIlg~BXU?k|
z>g!8L@w)#!d?CeT;@la&Wl7&SYoD2gN58jTJX@<N__@q3<z0JL+Ei@z&T-M%xb48)
zi;>@Sf|7zaxZm{b_E$DmG`3i0XlOODWkt)qa`$%K!^@L}Pg=dZSNrHKPs?HF^3Lig
z=41{2yRLN_I=iBo5;rfF+vTO0{qDdO<xB3)Mhs$NVxOK&_Ah$9b~}hpGMf3}XN?38
z+q&KFtm?ijmj8OXa+-epxld0||9%>wbjhA+ZT-fSRN39$Yc_4_^|#A>aG)`4)v8-J
zwymA_|4+Jo^*58?z>8j9ULuy3g*}p!9pd7Y4!4UN)*O>L*0=Gy)w=z=XMekO%faCd
zXXo0dPv87|9bfq7rgL<vYTf*PP?KuYCMJ7hqmGkjc-oHsn5f)&)~fDCM{kF!nbNeL
z79O=U-#>S1`B{%X>r0z;Yxat)b&K|`o%gIStt-2`GW&XTh<SMM?Wpd>cN@3g_73t9
zy7}$RJomp#S?52QBr&(c_LN^$jn&Q0o5%MXN7>D{H2U!B^%Z9&=OYt%8W`gLJQCme
z;ShJ_|G(cgb#+w@4JV$QtR5T?An@vvi^>r@eFdwzu~VjR4+?#{WXY1wxz^G@A2dgu
zIvss;^K!|}Hy!Hggns_)eDdVTq`9*0adB2ZHy<}v)BV+P@4>mYwgiWgYgZnuS$8Zj
zMrMZc#zjrnnAr`YbPg&=T)w=wroy2|+V0PawH?QcG<4=^EWhnpT5KxnD|%(im4Mqp
z-b)ux3cVeE@yf-P#djS`i%m;&OOM=0s`8y$yn@wGSFiWWj}oJ|jqhGw*>T0V=**%H
z7M`07Kh7ARpD=y;@ky%QO|ND6*g?CgKR-L0{NuyJ`JeLyIl~PN=lkUs|NFVO-oK>$
zw`IYCsdKHRH8l$Z0xzDLoiF#`Ap7<W>HW+cEvE|~Pnv0<IJ2oq<yg<g$rC4@{=hle
zV0OPy$Dg_=ZLN%ZySImXCw=|(bxUZ-g+2B5b?eOq1d5B8V$aT;d8AjuF(^@ybLUPM
zHCap1^PaV7(LBk)$BoRs-q<X`uw!rI@xQXOw3eR=bPcW!-jMq7!i-~D?xJ`9y*p51
z`ORn3+s1Y8dRlmrl#`nKS<d+JY_XWtGpiu-Nr|xv^MhTbuYY`+zW>a%wb9jUx8HsX
zI-e!y&W?%ha+NABS36I<Je6T$P?Tb$?0)QXtNxdJ&%Pf%*!*_N^zECn!ymlV)ZZI&
zXkBb?NSM{fpSvWjulXe=8dX-7efrF-XsmzUFUF6r(9-g_O@4H$s_xRIdzq5XF7q{c
zcgHh2RaI^E)E^U-J+*XrwyCH+c{V8|!Xw7-T;Ow;H{7#ty7?vXS$0~Uk*Ivb`Sov|
zJ*Z@y#gr_vde&-<e4X^{pJ8+I)X&PEJy_V2w|@4PA0|aY#ZCU%Cw)$+*ecHL`N6YE
zh}nFrOJu)Y;HHk2V-t89Kqq4ur=8(AcfEXvbpD=+^Z);OuDHU><y;CI^OB{mlc$ND
z{qpjqdrp4Fi<H~js><GEBz%9TCRbl0y}QgbDE_`<ULMn8H`NJKMGtofe(aH-?~|A)
zwAf8G!AP<x_K^GI?>`H!UAeHQT))@4{8CVu+t)VUH#N^BrOMwOd0iwpcbc11p5DpF
z#{|ujST;sR-Z<W)n0d!SC-ATQ8Xh+0!%6LiI%N{UZT>&+)Xu&&yD4$Qr9jW6iznHZ
zR!78cvf8n3<=)OCFI?PIdKL6_`wdqnGc|5po*I}e?8<h30#C!)vu6)3FRht&G-=_|
zrKuCNg(enEpCfbf&ri!U^Y8Cox_;+P-@-!S-``Aw<L-H7W^%9JA9t)zw%1~=+_Ao`
zlc!JjaC8jXkZq-}FF0HG!Yc7S+?LwiZx;J#+`oB4;)T~c&W`qD@>bv8Ec|+aG0Dit
zL(bk#fXCR_Q%6I=P@n(zjg2#YeUyB4e3HamkED`E&+py1bn~ibWwPZ`-lcEW-97v7
z*WaAgcR-`2Pko<W*?v`6UQ+%|nA}X8Nq@G~6a^PGGhUQSmH%*FNyx7)g+WJ0=gGg{
z@0V}cGG(H&`?p))PAK<Jm_J{B(J2>~DsPVshRJSL#%VG)vm#>OraV9AR`x#cm(S`%
z^`AdG=M?*?JwC2(oEKyC_?YU%Nku8yaVbGU6Foh7w6&~~qQl+U`yM4pmA_rIbc;xO
zsOZ!D{l164y)7{_oj75(cT%05=g*%i{qp{&j&$BQ-gi_+(o*66(Ty%qN+-QfE9>j_
zAAKw?zwz$d(%`2nxa`<}IXq@Go0j+FX7Bl+hbtZ=ymrh<lUAPW9yBBH#EK_@DK|Ht
zke%k8Sfv>GO{dpc#M0B*h#{`@YUrOo&+VUYI<5D(&-z`$kq*I}ySt`_$Jb8Xntgp!
z(bH1_(>0WeVk9LEQ&Nt|7+z1zUfsSnn*Y<k-=TZH$BFja@9TY(#D4Lj*r(6JC(rw*
zTv{TMcAk&LW%bt=5043n9^J6{T+)rec?nl;UT}E4F1E2@N45Fxf4{=-{lEWz>Do<`
zcD%_E;^y+u(%?8#c|%x0`OU)2)Xg(<d%Pr%u9y<&e)rzn_sjOJowv8N`sa>M$)}`F
zMeMJ)J)c)K&0ouY;pWwozx*gE3NDhIZrCSyQu)NDbi=9}8C;jRuk6(+5^*+SaC33l
zQ1sMm-^bqk4@>oHHFwzQ>h`A3t86>k-T#L>$mL0ipm=)fyE{40&iySB%A9{*e$KYE
z@9)&^)o!1}E_cJHbnE1a%8xa*q>foWPcbS?;`;fsbIDTI`gfK}lP90F`X00CobC4O
zzx0+*ZkubJ`KI!1_193liU*8Q-`=ZR>FP>wOy=TlW;C?Y&2`w<E}Uv2;Rzmdn|gC`
zy8Ony`_|f7d@Be)t5<gQ&7<DA`2j^6TDq2T83`Gk@IRgI@`+>9+nYUdX0!f$so}cB
z-LZuyFMGv_07DgK1&6XSv-SIaY31hTPMJD&;+#1?Rlg?2>L@9tGfh6};OHpC%DQ)X
zOJ-i#=Hhf^`Pz`<zrJ4m^Ra*ahU#)*Pfx)!v!<Thl9}l<ch<2jnVCn9%GRHmud3Ge
z<>h71`F4A+SIs}(ym(1V+uPfjH#RnZ+I}zTbu<5?8@t85OH5uGr%kX+X7g-qRS_4P
z6cTYGzg&I(swp=_f|7zQw4a}tcA>1?`Y3z1re%avq_gBx-=}+aKaVZD{$|;>t!4sj
zmp`5K=Vm!{sK@D3(C3bBn_m_s6OE5f;B9C>a_pE<;-Qv+>5581LY$mtX=hI*TwBAF
zw^P-CZ^Q1}=g-aU-SfXrRN5@$^OfM+H+OHJ+0^8ccJ55Vvoj^j{QZ}2FyLJL@yNX5
zoJ~=la`y9{e0*HJ_Wif2%zL}1&+?tU;^v0Ne)-ClHd*TrJMS*>oh$XiOHW57`I%3U
zn(v_uxv2kZTy8I#ImdYBNz2LoH?G~fd1~FQ*f%R~9sKs{?Vr-i@i#*^cYC?3W`4}<
zIWKem$eK<cdBeFYm6sXWWbRNqKF#>pg<tir63gD-J1hV11N*o4_x;Pu%h%^VKGyqq
zUiCZ9z*Hrrg{dY|683g8KR%uuxh+SCL031=EZ^?Lv0l?ZkL9a>9^}7w_~|F3(kv<C
zv?a#bVQlI1=Q<XBI$2sNb@o}p_76Lx^ElS!Yich}JIp3k{%*;iwcBr0yx+S+mM>_z
zAMX}1zxjT*zPy}oZJ)H_sOvGq<R?AK&s^SoC;_FaxmT@k#_gSZfBjF}+5h)Q#&7RG
z^u>wm5;rKF9b0jrdU5Xj`?C5*BD^OVBErLugA#(b_u;o?!lI(CadC2Q-@e`R_uK6%
znK>ON(vKX!9kD^7ot4{;H>UcV#f?2b6=s`X|Fn62Zo=zpRz^liGwf{Vx^}m1E_hf_
zRP^iGRZ06KmXFGAU!tC`S+^|hFxx8goP^Ko>s;?n)4d@ibi(5In+Mr9BGVH)<!&`<
zo|1A6EE9CSx%d5^btNHe&JWkkiUo&%?C#lnw%DjW_eqO6X3@2&dxlk#R_Db|#Z_@n
zj_{mh_;H9^f5N0mhrYeN{qrDyUBktUCynfK450ObDRU1rUw3smba#ef*|DCDpO5OZ
zEjw4VyEf-$(S)zBSO2_yzia2$Yuh`zHyahFv3-9295heaFVS3Klw@QiQT+31&(1$Z
z3Kwec>_}!el{OFBnkPH|&&Pg~_qW|o9qH`Z^TBD;vongd$9Qr+e*F8XlKs}g=j!@W
z+ckEq+q!uw|0%nK&y8o_thjfuSl;Hi`qcRoCQmuM=1%0Cxz%RI?q^eyuDP5!rufr;
zUCT<vO4Dgmry8c75?K?b-Pze$^Xa7e!QAk;O4a?p@4g51{v{7_xw`n-o6YXre4ej_
z^?u#&kUjVE?EdYT=Q}&A;`iI4ur(3hAyZmiyWKXVoYWB0k??bBT6_Mv@vO5;d}g_v
zTH@*R=ht<{0!x`IdAD3%t_ofA?_GK3t-Z6C6h4;NSD<*a`1vHm>}#6#(v=2BU5{;C
zkif{zCB|~Sw8HAghXd_7clJ-bdUW;9{HL`xf0njK8Wo;=F5{U}z<ZJ*!)*4;H*Z)H
z9v$ffo!{`|ZygUCbJ*&sw{G1M2-i?5`ei)3*JtLWQ&Tio);yMWEh+!~^TXlhJwKl@
z%GDHTUyuDRujc2Ic(6%EOjqjQnn=mxb0&XqalP@jXU793x0nJ(ff>`5efs;|^24*)
zIX_<dul)T&`Azb%ZsjNk1_o(k&>aC2HYYGzettgLxZdvCjT`@d>}XayC3SRX^0}vX
z44=!@r%x1+oWy9Lt=+wRex20*`{(cMEMB>4)gw@~_wLS4n_n*$$JBg0x==6B<w;Mn
ziPQ`;U4x}(`0Fj0+YcXobyXDP)Vy7pqU`+JHdlP~ShpidM?8LxcgdEgQ_g30b|yY~
zbhPKq%==ew-}JnCYpYDfXWwi8@BjaJ>T3Ap%5#=Idp~)(#TRiJ&YZct#!pak5o5u}
zM@K_KLM~jn;t~`j)Nk{N1GHSekzFp~*O!+y@2l@~mv$;CrQ7VbZ91(deK>V`FXMtO
zTUw{b-#gsQpZ9Rt?6AUrKMzOlDlq{$BPi&<&x)MBo|GSlT6yAk2)x_f-?z)^+yCG9
z-~9Z2KeG1sTa_NUvnROqQ_d`%KFO|FjcxI=RKb_rhd=$6`?~(exA2ZFynmbz`@6ck
zvrnBmwMW+4?8;Jx567hQL92y%+?3;Ye5#78`n54&x{8uf#;VnG_x$-J7gx2i<?HL!
zGp)^MuU>!d@uTiyNwYU6(xtw$=clVreZN<nqeXwePq;h#VR1c`?~l4q?)~xT^0Tx_
z=YRcFKL04AwCHiDxKUZiw~zM~iny%q%GG^(z1$-AUrAS2mz2>%{)BgTcCNYoLviNe
zV&~YdjuQ(`pXhjaE&BYUx#j=5ySirYeAKnk=Kr6(O`GLY@9la1^K^XK!=lRHU*|kK
z;o+teb>z?eKW($MwRWU^&APPA@9AQ9xrYz0g#6oAqWSyZSN%VB@%!h6Kk+e1+0~$}
zt^M<2f8CK!Pfus&<vsiPe7^m&eQeE*Q>KXM?Rufq)z#Iv^S;BTsI^OYq}xuKr0jDN
zoH)V5v-8pG`1vQU@3)({Oif&WU&NvOy3dN+@BLB>k1?FKz9!Y?`JBuDlfO?=_fe=k
z#ImgR|8I-ct8f1Na(PYUzB$+b{oXHGdeOCK_d~X#XXn`uciQs0s?6b;`Q_5JYsa$J
z?>**ge)q__*xf%4%l|v@;^N}|UF*+3U%YGAtljVT&EA@Q-6;83&*FFLN=nVzhK5QK
zY~^n<9?VQHEBt!(zmlQhB<VbjC%3Y>Pn>%7e|J@~k<pBOHI|pB>n~6IUFH>6Gx2)<
zKFRuW^VaL}{trv9C(0WyyMJE0XqS``<Awzb6fE|hUKhK2hE1i>`+dLP8Gir%`)^GB
z->)|Remv%CP*QTfu%qzgo$B{H|9n~gd_z{KroY|Jx$^%jWIsQ9`eE*SpTviU9x@l*
zb3Sh}Z)+0k)79adAFo_qQFThhDD7<0tMYw^KYTua{j9Rkw>BRJo0!1Bi-PC>|J7+e
zc;L;=%|HLXuebLI?d<S~pW(x%w<|+LJl3RZnVNY0ugiR(99UQwmbW{X>w0W>$Jw&1
z&)jlT4?3LNQ~Bh~?Bh-B@=qqK&wJ1top<p4*Px2OUwwAGT&66St}dk4_GG@p<z>E)
zpUuv<dsmmXdFJZ%`>F)Agajx4n=nJ-VEI1d*1gsFkIq@Ae|oW4e)8<!7W_6J7;|&y
zF<P%T)$7x||IaM`_U`H3^Xg`8JLNS`N9W1Z)$5n#y}rh1z5YaisS5Lh&R@5#?>iP-
zepmFBk&DX{m6>PV*6mcA?>l?l<Ms8ihotjm5{`5n-|_ukFS8Vjp~Q(<#_inmtGd>|
zz1?oB-@jis=0tb5c<|o3zX#@qr*v4ZWnR$HG3VboTl4PF)$5+z|G%%P{QlaMA0LiK
zY)sPi^<Bqkn_p68_59EN|HrSNK6PTI{rq~J*i+ok=ldUhb(Og)ZsI}*#sC+Www9U3
zmm_z6;<{J!S*z?_j*9vB!n%*${J(1L4xZn1?3mHtKI<P*nVN^s+s_YQzjs=C`q@QE
zXJ;|muJ_Q;Wa#QRF~O*^NK1cD0q5$l*psW*zf1n|!v4dL$G1OJ+5dlbAUL(NFYT9X
z`G>EUf<Ep4;rg%i>C``uH=WM7u`$`<ytWV*D8U%1_|BhqZkFlw4>yv#D_$&I>ofP4
ziL}`jo*$LIX3~@Qf7Q*qwR`%KKQ;4gf9J&geifd%Uh+qAH;)*rgP@?~B~U7e-gf6e
zueslYL)`HxH#eDQWES%OsLcKNaZdI7y?3^x^SgDos&jGweDSdTqkQ@-qluRrnHF?(
z@KmZzZv6jq{>e9YDwTP8=RSFEfAF;ad&w!q?n{?#da?2Njz{<ZKU;kN|Gf0{^UEGi
z_Gf!~M~T@L6mEXfFJE5V^W%}K&94_q|DM<1d$j-GYtdJ)t=XR5k=&eCczBv_&(1eS
z^K75XTw536SRQ_T!JOzN`@un$`FxUh(anvISG%}JOW6O@{P*ws!AxG0S!aFrKjvF^
zf6vUW@_P?ot_)uJ`^92M%k3WZK@1{-6E6qV?CDjX7jZ`ZUjgIkX?qW@-M+8&_+#lQ
z#kY_5Je*~kJ)_`puZ?-Ro^;)>;9lM-m%Bh-oO4ZYpT+ckyI)4Pw_P<Ze^(q5wvG2(
zCoh}Y{W9t6xpzE1a_fKiG)Z-bOy5Dv?I$!LR>f6SndI-UHQk(^Zj^fJ@}AFrKNrlk
zHng9geSN*Uk)~(tp`u#>AV(QD-OPE?$bRne!gjHOpHKfkdDzab-x0ZJ(T*1{m(Tn)
z_x*=ImCrYRo|(?}_Ks3*B3~(^l9JNjm#bEPI&s?j$sz9eMT-{oR=>9`zi_Vh+S=`t
ztWvrD?|5Sr#V?caEVi8Y)=pQywkU?*E7q><ool`AaUuVolqE_^MMa?Yz};QhKY!o<
z{$cC-wTGU6=D)Sm_?+GB?Ca}Ne+T=2e5Sko#WMlPNg@otGfq#_y;Jgd`pWfdc}g{v
zl!`<Sw;$hF_E!An#>Er8_5ZTZoqNyGy4)#G@A|rE_qXiwA6}VW&)DZ6Sp?FITFrFG
zI0pr(<nJvtt=m7}TmSFz1-`<}0#hd)x|+Y&wK`W<-uBOj1#`onxM+a#hNQ01r8D08
zx=VN8K41U$x^~6h=Ig52z1@#bg|4=E9erPFOL5m64p1t#e0(!U?cdMy-YeI?f1({9
z*;)UgjU}nC=Sad8`|U<sUUZ2FPTU|Mn)>kmf6xwk>7UQc@AH&eDk&~y&`?rJRJOZ!
zY*lFZr*F5P{(0g4zI~U>#0i0*_}MUNlF-ppQ^P?yvf|gvxeN8&Ra8V6TwPS&^vFn_
zxBp)$dH>h7=r!^2vagC<*ye(gOv}=l#+QG-&3|5eHT3_Yb?cO`Jni7o0=bei+Wd||
z-)TK*;}@3?ceKm`tKJ&_uShO$d;k1@CC)3n1tm?m8kCfTuIY#=*Z=$M`sY>n?3)`F
zs)5Yl0-I62*j>Hg{odjo?{?KcE_t<cZ_%@01`$C)#(f`qmE3x}(tmz3U8v`pasZT9
zIvCiPZGJv!wfTN0?_T9{8;~&?AY&%V&75gy^W}omzu)`AFWy_XF2S-GtU=~kcl?><
z3luu5-(8G7So92(pap;S#Q*zbBUe+v{rj6~`!11*j0-{G_DQm`vhz;OXO+DDf9D2F
zS29un1&vGJqj$U0H`dkm=5b6kp2W1EqvJ&2k)x46@Bg2BQnq|g_kH<SSuVe(GbPA}
zhJ<`LbGd%e+R(?&E-vRnPEQkkSg@nwVe6xS=}MQ@i!l6Nv2tZ6@9S%i-o4=fr9C4D
z9WmwacZ&JS@BNgsn?H;3>6wKLH{2(y`950cE~jj1s(fW>N5=_<UB6z{JbIjK^Zm{{
zkV*MqciFWcWU&A9kmudr^2NuPPDwh03Zf?#di!g5Vq@+8eO<qIp`PoKcu>;okZHe|
zk?`}=%Rg_@rJZBDJobaKtDq(0_1N$e|Nfp`6B{l1D#*oeCfIkJ8=`zc!BF@6w(deb
z*C$iJAvtG3be`s;so~!OBX5d<6n8=tpE}X;aMS5yA3hwGZ`~y_F?bOuD2s&l{e7!x
z^Y4e5ja>W+Z^4(w;8>b$kQ*hHnR#)~uUG#-9!ci{9n7r$vQ7Hf$1}#(&arJC^C6Zk
z(XU<Ea6L|Y>B^HJm;G`9drl=a<p^k5TK(_nLXfG#U{mdOJZvlc^V0t|Sbs|{1E@2k
zsikH0C^R-!_SGd9mnSA0N?vAc%gs(WFXz6(ThKD|S%A2JR%vNzNqKqk|G(eAN9Aw7
z?Hn?(qhpTWqQ$y354jirxP8BC=j(Md7wWk`S<;frz~bTKlk)M=(S>@>E-rq-*JCE1
z_pjUJ#~9#eop_s-=fa&kXI`)0e{PxY?2P<;{!&XNrJ`9oUo4t9W!koYm^&h%5IZF)
z&+z^2?c?w6?grg`bM)x^duv4n1siX_eWq^zlQTTN)>Kkb(&qo4&x&h8TwMIj1qIWl
z>B*ku)}PX{OJw5YqGRQZ=VzPucXe?w^tdV8#Xq=cyZvsN^!B@D(FOZKGZ-~rSI0m7
zbXxy-(nguD5x%~@SFT=Vou2(l>gB6XJPBWwl#H&#7W>-S|2Vk&&kOfgY|}0um%Psu
z5f|5Y|NZgz-`Nk}zZg^fc56vlS<!<7jmhsm-$?Ec3<waYIXl0aPxSZK@cA7c7S{j&
zJe)FZ+lKmjZ%|k!rq?joOzZ3Gi#t8rJpWkM)=5*RmY(@O<7`@vnY7t#-qlyTPUaj-
z;JLj%z{Q1O_0=Pl&r?7DdYuYNS}m=)RWr?UrLM=<+wT8)Hh;(Oce{U{3g36AOH{j~
zqr>7^^}g?W-#;wcS+Fx^$KAYd@+*>_%sAw@Cd$R7Z4tMg#KBdeOBd=nKWS;rWvF?v
zu>Hh|6A6!x^_rNOeVV@iPpkF&J;qm3J3CHfW?Wn(xaV(~Wn6wa$jyrBe|!~=8|B}#
zd3JWTIJgPMGhzDlj=ORPkM)|KnKxJRRgp`dc1|?t{<dGi3#51GTuJSiBLGfsbsI7+
za@?y}j4V`eukvQj%^>&a+0WXiF7yYb)+O>Ps;)r+6Hfeo9}dbHkHKZnOZCsspMN-K
z{S@Tv9pH@o>*StF%RQg{TvwbHu+)QCVU+GCc6-~^%a<PUm1-)@_XZm{|H$#%Gb{{S
z%kP7$E~uz{rp$sld=Qf^?y0=FCT?wEgV7dnKKinF^Z9cLzrV3rS%XT0Co>?*0&Dj4
zK0N&R$B)Oq0;Ve!`GB+G-<(rZOw97v@s>&|9bW><#h1=6^YIL2n4;(lvEFyyoKx-c
zay&>1)coa+y}RpMQc?o);$nyw)61$^EG;+Y+>H`{739+A#kisW+M3A2Yb1kLSZ&Y;
z7ij__I|N<s9xyV|WcU^s7$~^E`ibGBU}LA)u8s~K$KYj4K0R#TCFs(o#(Kc6tH1yG
znv=mBTwU6Bi3kcxHmUjhrJfcmWjuWW>`WsDH9wz)J9cpP9|zmF0OWQfhM?fZ8*VG#
z*t=Wv%F+%QN01j%8hqx=IHNw_q-7V+L}hTv$TNXcIOxX{VO!ydHaT$EGa4l}MKPpi
zfc+w=ki|G<p%+ARkMwkx(5aK3rGe7WOK`(4rNPBDQo>Yg-rL((d3Bt-nLyP8!z=^E
z*4*1yKmwLmSmy}-x$yE^%PuaE+q=$rrIi;RHvB*Lh1`=W7YD`<OF*aDP1O!(n;tz^
z*5u074<FlK&#XVFs<_6-#iec6PjQ=qGr7U%A`LpGc4#on6Ip+~`}9*Tz1?^9+<Il%
zB|cQ`-C|}Q7#!$zuSK)g&b?k{@!G93PhGMV@tJk)dGecIKbWno<~(`ktDtDO)Bkuz
zUe<zj%bGSmKKH6v_V35YUyrSIZ*H8r?OK}K6R`;<I&06DhREJ1_nM!&qGtInyQ<4y
zFGknL$iF=ocIw-^q?n66cGnB7V&&`h?>~QB9A!`-(mD2Y=JD%yechigZ~So9{N96f
z``zu^??>K!p8V~&A?PBex`N~1BX`$1&+j+<{bnYpn6~+S{dq*u$D_4Y$5yZ3bLjB?
z-?INJ-)^<Leo=n@Qu}?EyT$aM{r!Ib@x=S~r>3vlz3zPJnjOFE{a<e8nfgBDx_kaE
zyQ<gyuOB!2&W<SieEny^Yxml9k4tvjEmBf4m}z1X&la})_F@0Jzf+<Z{98|EsF+!4
z?b!3;PpgmJ>J`^_O};9B+#>(n&Ofi?|646hmgsGacbX`;%})OLBh~nXZ)-L?{{sb(
z?H6y$Luqe67mCf@KVfs1+T0*n=cm?Jzh0cZuK(Vz$G>Kje)9=i8zuVbyiv$H{)zvV
zG2G~1w0Lo6UmxF3!$pf0Nf;&_(Ue_mf8@v!0b$`{uj4QJ&tH<ipIQH+->U6Y`7Qaj
zQ|TAKUc4Q!(@sfANy4(|iKgshpIvq?zh>W>1v<IzP)`)Y(-n39KF@z#U@^mN?fd5C
z=T*w@*P54>mY$h$@jK(obfH-Jy)S>g@CAoSipC{h(1H9)iH|P$D!gJ66BHEWH0A<T
zwn~X^pv3H=at56IJ6a?`iC%D`!Q#w>Lo=?wPQAV^_Qu<?O`A6L?XHiGmbRO}{<>B7
zQ6aO*ORinNK6%O%k(yJE76rTS?ugNQ^!RcA?))8b@_N&|_f~%w5*K&(^YdGATGC|e
z)~z9-p@wyTDss$j7k=lz{`&Caj~nvu+ugc#OTsvfr);<F71d6LEJmJa&^ZV*XU+r-
zsQJt=Xk_IUyKw2!r=9O-+Ef~q?cRGm`{kvj%^`&uQ>RRsFmtA-udnY4Z%LE7{qx_~
zzOUAa-u9;D8~^dwpo<d^=WXAdaFD61t4l*m>(N<IlQ@z&@6r;_l=SrCtD)f&CrvtJ
zdOfDtWykL|1$*q`Dju><nml=?aXR1i*mBvIFF~y%d+yRmr3R*i8{q!=rqt6K+S-fP
zt>c@1`lx>0$L`1b-gm0cTd;Yv@sFsTMNbt%q^<1c_ct{$adC0Ic=d{_)Ux^6N%i?D
zH#Q`KjvrJ1y02ijom-E@!8TrLi;52lrKP1hF*_#gez!~eN-FP;+4=isK6{o1ngS>+
zG|b=kQ%!&WpHGGN#q+Ko-;j8?;`iI_E7z}IzGO+u{y$Ik@04DTm9eQXxU#fUgQ0D4
z?eA|JOJ9fW`*}8>sWEQ`XlhtIzUJeO_gf=$TwGjO;>EgC7o6tRoP6@gudlB)H8nX)
zHJe}E%3hy(exB`}vfH^3*NN#y9a-WznZaQ8*_gVYPjhZ<>D;wzmq57LhP<6mrzKp^
zt*Wvres<>J)bKdVcfSw4{WZh7TrYUJAFtl>Wy^$wg`Gn}LO50nabA!(U=R`&<&~48
zbGVI{d)?`?XP55T^JmBV+J~*;8hUza%F4~&`g^B*`SPVvr_{s4!{fl~uWh?}98)*n
z+;B6;#l>aLmEVUx{<63Ox>M54jqT*glMD4yFI4P}0~Z}1n&oB6?-%T~1KoxfSNk<I
zuJWm9-S6A?g`}mWUrlnk!X(l6>eZ``o}M>b_0-hVZs->4#Q!)XE@4|`BG=#kd|q|m
z#l`NQ53<Yil<X{;#qs@h^5<t~@08!Ky;J}HZ(`}<3!73;dw6(Qyo<P4u+Q$=y4cgJ
zLRY_d^X5p_)#UKhi~#NgiA}fP?zsCd?zNS*^~MMtcb3D4|NgqZ|J~M_qoUy-R>%MC
zN}pd_=J0CDWp9gk`RecQQcq4&t@;1^{&Vm6UqPUJp&hp70q7w2>}zW*-`(Bwu%`A-
z(P>=}77-UWuKQD=<~!@ikB^U?W2d$3{P5E_v}x0(O$AnSw`|?YdOb8OY|^x8WkJV5
z_fKx!y7h1Dyg7=8p8opr;V{4D_dCTqANN^<&U0UJT2iEL|9sGb_VoF+)3#<`H%dD*
zW3rvwju`p&)2B}>Yif3`jouEbOj!>UnAH6Ntq=oU#3~l^{gStS;Yro$EYri+$DN&9
zeor!H-O7~<*R0Xm@uq0!kLULPPlE2<TAC&qRZ`0WKA<~lOGo^_Pt!r?ZY|VH57-f-
zw{F)fEl}|7Dt!$q%LISF_{9M_97?WVeaD`}!)&i!z0%Oq;z|rvvYmGS`-=UCpMLYM
zsC>C}`k#*<KmPO9-+RSA`<l-G6BCvHE?v6x;M?zaiu><pn6OR1U-?{i|H+h3{<F=_
z)?W<`|G9bd=D(Mh`F`HMWlPI~Uk4w5t@`UdUGHmr#lzOR1N8@4#eYoKi+%O|XU#&r
zT!+0s9(Dg)>OK9}@gB*?=g*w^q942K%Kzi`{|tA;UUvr#C;sK+<oxG3S?z1p-%r!`
z^OR;Xr~Uo)weEm@*_#{6cIC;*i|@a;-}pND*O!;+f4*)^IVn_MRJ5u7<D;Yhj&_Ux
z&NZ7|f3!<<p`Q1lnD*0e<LmA(u0t9$&rHbLadUUM{_E@O)$Q!&Sr$J79ldZTEH2J3
zGgGtp`MI}S|4-A6F0hb!^6VL?Y3idEtl=dOD(XzLugPrux99UY=|4$qft8h(zrVkK
zzg5rLdiI?=cOI0*%5NxreQmMdf_alCA6^l-*eT%Rf$ZGe)YH>+-S3)Jf6LJk>t5F{
zclYjHQ0|^INr;Dy**N{&o8a=D9`&zEs(+kZKi`QFbmfkUj|^9X6tjksl9EswxUJ}N
zsE27m2Tw;cJAd7~Baf7ngsiw4l#CRNjExT`O^O$sczGfd=<ElN8K4mcXf<P`@$Kzx
zcSlFY`#;Z>gW7Z+H-Z^NCNhE!GJbY`zJFk#AivEAhZUy<1v#rh#w}R2YSj$;db`bO
zXCKW>pJ(}a{yzn!BC7z9rr_x4(|>+`o@rCL>CpU+69S+PCi62;yscfk_RY=B?8`5M
zTI()L+CdJT0ZR5~XPaNXbLY$?Rc{l+EgdHWK;3)hv^O_4f{s@E^?H49Ow1Y4@EFJN
z@bDF<g`jSD0NPA;YN|G91=!AqZPG8^z2htOR8mSjEAxuU<;j^Z*P`<$PM<CwGtVfM
zD|%bb!cChdZQEw{=<#Fch`Aje6<{A4mcP5Be63f`cGktk?(GYt1O+YU>;hfU0}02D
z4wP_GQo>ywgBr1@kw7cWGZ<s?{8zjd5EK-g$XKTFc_w4szZ07kb=_QCTwK`B|7Y*M
X`@fNGwY(z(0|SGntDnm{r-UW|6GnT_

literal 31985
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@{o}0|I9w5r@cs(s0yBy;Jl_|g~B(v=quUX5$klNlGhok
z8CIRWs<Lgii|}HhUa6k844*fKU4a`HZWP*JE;7;ROWd<P^*@sDomtAkF{iQ8E_>s&
zH=9qF9}t~CXH$R5!!BQ@j*gBFkMtLe2M$F(PDsg6DARRuad8Rh{`84^L($=L;*1wg
zTwplH(*P2+a?~ng1TjLkOE7eHbaa&PFe?ZO3Qp`xWKdC3Qo3XaRoBKi0c7lP0|p^M
zLBW?2Yz|6FN=mYa89ZEET$Uu$SM#b;X|tRIU833(=FitJ(@ed!x7s{xO+@4Ie);Sz
z`S<onYKN_Hh>Du!F;!6TDxd8}ZiPjsK7aqNe|1~U&!R8y?nbv{Y2`mXHMQc;55u%`
zb2y!y4}0~_G)m?2n`6<qv-tU=`2WAcmmYia<jI2c^Yf;@+MRt}Z^!Q4%naLdZ?_$8
z=RbV@Jpa0N>t5N#*L-A6N=h=Q`jVj`!o}d=<;8Vtdp<vdMeQ$>n3x!?t#Os>Vt2P~
z*<w=i;sWEdXU~@Q)&G1t{l}-%`hp@NEpKmc-+w8}#YI(uq4U+m=jZ3I{y%5JgoZtP
zY*f_MyCVYMdU|*qcznEnb;-B2J9bD+oH%jntJ$+>N3Y%0)!ltHovXX6YnAEo`)B7`
ziwg=0?x^^vWL5Si;#Eadl$4x(T~A9(OL$y&#|jo^g+SX+FD@#7o&Wp$`~Jo5{axWc
zy0^Dv3UAu9DIqyIc<o28r9wfOKg)NXc={>pY<6mD>umFUCI%_<yqL9?tCG&mv6L`Q
z<2iHYOjfO~(j{4*1{dBCKR-SpVd21l00wvW<3{@W)6_LJIgMuWgoTBPe$&>`IdXS*
z`NIbfK3v-O|MkPe?FOc%t#jwb&O9z{niaD2=fCMr3s)F0giZHRbN>A7toGIIJ9bEv
zzrWYId2{j9x_|ZQ$;rVh1!4jM8d_RdEG#V@)h35#uNBhN)YQ<^Yg@ZExApH7FV&#n
z;D?VMF)=eYheu8BcqJy!q?na(ZCxz4xVZR?S+fq^y(@cmmT7a0Ui<9X(*J(n|L?Rk
zXsV^2ot<3r@xIo*du`vmd6STv%PTD{?K8`SGkjgl#TV7@@7b2TzbCtF*|HDczO`-L
zYAR)(*RwWydsswtRh8AVGc%c`rKKw>Dh}McCwF$1>EWZ@;@)5XK4|8D@Zdp1?C!GA
z|LuX^Ha0d79z0m^adU{))PjNnhv|B;A3i*E?vXHL5)%{4xVVT_go|}o+1sugHzG>^
zZ`opEVPWy$P%Ae>+?<Q01qA{1Q)5o?adS5}H#3Xr#YCj(&Nk0?TOGDGAuEeZTwGj2
zS{jrH@7H|xovIhOe94l8S65aRl$C*;`{vD?1pyicX=fznSQfk8)wi{km9P7u2=Z!j
zGPAzEK1lQJ+tS|CbS~avukG*<KF=UzYH;!5#fpD_EO(W?<>Ke(Kk>Ba$kC$@zu&Jv
zzWe>Y?kQ75YCfG*mr6c2&$e69xlKV;mG$kdt%o-x9-c61QqzeO9y#~-$!bmIx?lg_
zmI36E7q_?T8yOp4++Chu^5%wMVPT;~!2^b6J~NwMUtj<DwEljb&D;27tsGW{9J+j2
z_}{;O9esVr=318vh={Zpr=MHk+|KuEpQNOuhlj_CZ+ok@YAPx+T3T94<!Vjk;^gE!
zapHu->aeu|At5aC^70YU(T~sD|39*``1yn9&)Z+T$cTuJUVUCAZg&~)%a<<;ii<B>
zcxU9~@H{xWw~LdL)5G6if9t&u4-apw|6dmo6_s>ig5rkFn-6czzFzS2Q|g&{w$jRO
zJq^vxhrR93$JhUD-B<ft$<9trH+tKV1C7iR=g#dtal)gewN+79mv{f)Z_-^|T?Q#9
z1m@V)O3j-$Pr@um;>_8zg-=h3y12O|-Q1K~@%gN|_Et5)&ThsDD;g_*zumsE>T6a+
zL`24x|6i}izqqkc`P!Pu=B3`#o#Nx=4|Jd2ae2AFyO$RiNc89D=c|uTVc8$OJ&%!r
z#qq$Ko0})joY|Sb|F78pKhN#2*2>%0^}M^gJNfReQVILInwk72pdgR0`PlkPXqDH}
zLp_ql8!A7i=|pei+5hiXcJE&qw;qYWhacDP`?V_U-NV!8&maHt^76)-pG6VT(aa1%
z!NG<F4;*546fnNNzW(?mRquqnyuQim{)?iw=XG>+95~i1efrPLsp+Su>E761Z+~lR
zb~`gW-+`MqBWvH>+gly6A%Rgv=%n{^K^8{i^m8sXH8%I^|JQ;O(DZZP-`s4r|M!EL
zq2SAlKv00i#l>}WbzQ1hWUZ;mnSE`|!=(v}ekDEZ@^$iy+vni&)q8*4UlxW#>tc6n
z*{UfhI4~%<xVo;qy)E~)8iT;D(%0WEeQf8G6=L9!wJy{7T;bu-!QdcamNUa`_v+QF
z85}%(eRWOMEG;7q3=9NRggPh8nX@LZ{_|OLR)#~<bfdL?e{AXL;bC-Gx^L0q#aAD*
z@yTc~2pl?m*z{TU%}q-g9Cp<I-{-cwv$K=IK|@b3Y`dzO8W#hLzW#cnZ0o{DEesAH
zK76>4!Oz1Z!oVS}AE#4%=i1t6Rt8X@o7{T)<_!zOp;m73xPQ$n9ZtT#a{G4l<Ihu4
z|Ni>Q#PIOz_4xXwrkx%(mX$vb9TJ_*GLKOutHH>~NI+1qak9F<l9m?N$&)8N{QQn>
zPCw7E$3i*u(Wj@U85-*UJeJp=Yp$im#c*ML{C=bU>073MS<RE3o&Dp-j|ZQgp04=w
zW8<$iH&=J{^{xA$D8SF(FBQ3b)2`CjY%_h@Zrq4i5wa@0%HiqD%ga4{d|Fno*0w5r
z^~I}n>Ye+RMNdvlzh;tgK>?Ht_W%2(eXr)Tug^Ri$=uu9Lg)LcE&A2W-zZ>eu-tEM
z)AZ@$Z2WRPrrFmXyt=x2g4fcFi;G-m`cIyglNq#0v&i+`y}jHE{-~GCoij&as@KOC
z7nMcC#KLx^sjI6qIK;%nEIq!*2UPn1S@qg`s?kiIZQHhKXlXemB|XwU8~Vw5b*Dh|
z)SWT0u^(S9pMU7Y2@YwqoQC=H<)0K;HZ?VED1RTv(e&ZeSAoF02@EP(4)5;o@4vUV
zT3J_@SHAX(;H1fuCr+5q&@Hb2=)^?j4`09Pn!5SFKib-G%Es{5rhQsdxtbIl)Fy|%
z<Ox67ET@`(J7dMBO`8;^dd2@No|f}DXzGO6;Nsd32ibR&zn8Q7@qn3yg~dT@>Z30&
zFIW8idR<UJ0B-lH<z7yg?>ArDn0!1SB&21cvO6f#Pu(@=)|yCT27Ni1ikZuNXEQY%
zD^sig{^X=EM-u}-f4|mS*Y6)5I`>9NEoy0DNl8sTc=jx>o15FxzUkX-{Ug2V{Jy`x
zU;lL1D&y(R&CGUxzXZFuxG0#KiY6u|7L=5LO1pw@Z*GRK>+Hyq2i5VRpTZ{WkKd)c
z^ZU9z3ZXGEF{{@4&NgF++rz(ok9UP?db`)Wpu3yX{bv^c{c_n~>aW)0L#^C9>i^rt
z#KxY!E3!+GgOii7At?Q%j;=1_o*ns{H_e$lH!(T6`NxlnKi_WWr+y1u8It<1?_c=I
z_y61F>l_>%9cR{h)%{P+J(--4&~S0Fd-9tb8yOme)%`+V84FC@0czMZ{<pRMel<K^
z(acPYtCi{Ay?d{|O)@Tt-kx{#@^b&HZ~NtJ4@u|mX*}G{KYdp9p%%^$-@YB|l{Pmh
ze;3p1-8ggR%!sX7qR-CF<!0dE;c=O7SNq|?L1vwZ4Gzi)E-o$!Ute9laQ*u6M@PF)
z|B<<P@uJlI`+KX!FE96JXV8h>wkF8F`&8AxKb5WVQ#swQPMkMy-NwRg3LG~!CbNgF
zi{W&3cCPvJ@wn7qZ>E}zj1{|lmj+FhKIT>P?PfYdgZcd$;p^*SFI$v-dlOmm_Liup
zr>Fkf@(T+bIXE~Ra&mN*`ORImaerc7p5DHn&!kz{*_kUoT1(m2?K!5+>HX{N&CTo#
z7xvZup1#i0C92`}0f9_=XJ_Ywmo5cmTw60UAuCIZ0aPSyD1PqOTPG<g+0@?NUbT91
z+Sys0=gysDVmNr{kW)cnp&$dta{u|)B*Y~pH7zVGI2c&Gy}cDRG(2A1*}1uD_hj>X
z70!3RKRY}7Rb@<UZ0p0r?c8;Bbxrf;%~P1_)oPl3ZOW?sDbf-QO|xguzOcJIe_`(J
zZB6_3?PG9|FidJ$5VX?d*p=(K310hTWMx~o<=*BJ6BA=%aEy<Szp*7Vc;&48`}@}Z
zvoy)N;_>3j%E<}Y*{lD_PTkJi<F!=iSf8vmgFuSW%m;7Z>VA27*}b5+IQY7NynOu1
z`M1x`HoyA#NzqOL0RaUT78Z_Y&z><cER5e@*QCI4=uj*7)%x#u?%r)(=-kf5$jJC=
z|K!DPy;@(ZRg~Ty%1!8aH8E~)m7<y&+sBU|3rb2{USC`L@!#+F(|28o+O+e-ot?#n
ze|{9+*;&la$HzCrw%SZgH>zd*zF%C=&&}2TD$q24zI@*OeZA-He)BB%pASk<3RArv
zK7QQ1(78S7(h|>C`&9GSSN#9`z3|tU%s02U^IyAm?Zv&l)?)f`J$ZL`O<i^W{(X7h
zStbWhOjO>OdRlCbZFSh+WjzlbBz%=Tw*T{|Pfh^=0y46)+JB2DolN22;#w6F9~>O~
zb$)G4&4jsg*Y1;vUX*;iZ^PEDq5G#Uc1cK3`1I-1sXG}rj~->^7SlPvZ~v!(onP+2
zsZ(5ke|<gN#L9iDhGTi=<z*Iie=I<bm~Ec_=wLH@L3w$&{l>Qs9yBaipz!tPT_K@P
z7VGkNM?hJoSK3@jO^q%6+#JWp$9fIx{#1Yp>Tln^P5l*Vl7COe(9keqa~f}-ynWw{
z84@Dm;)^pcFOx9I5Lo6jlZj!5eZAeAw{Hs{9ALb&yPTh$Po`n%Qq?_s_Zntj)A5;M
zurO%0zwpE#D%{~YLjP>@g?e~*R$B);D{(M!adT(a?w)+;(4nli%;9$nZ)s_2a+Z~q
zefae0&|K^CBYMmIIGPR|a1S~E<eB(`$NJkp$~i1*^HQ34<z!s>Ro+5g%|9=-+Uyto
z>PG8U+OasfgfQpi=Kj<&QCekQ!A84Y=a(aT3$}@hh$yJ5vvajBx?<=kQ1JeqEk_fB
zzP`SP$|S9`u^}NnSH7H?r8Tvqqhv<w9Uit{y#MB>UJ~N{mw)Tg(eA?6*L2_9-tNEH
z*3M4u@9*#KH8nP0zJ5(iOKWp(=R0`$^5#p$_TC|nx+lz?@baazfBgPs-s(z9vPP*_
z7)-uq#4I%woW7{w<*&0*t2$myn%QZ%tiO8gxog=Q7(X1BuRn4-e}C_hBQ89WMoX@I
z?6>>H@$TKb9c6E&RD?Lw&dg}se!ot-olkbvC9C$b{O0N9(OW)quUUDiv%{lZL{vPy
zIwz(^Xi1P}O|<#ygIz1uscK#pDE*x{ciqhd<_8^u$`|(6*RP4%%60ML#if1kZ*FF{
z|NCX~uTAfJB#keu3|3D`OFMMu&K|F9NlB@MpSy#zm*goaUDDMyf8&zn7Pj?xbo42~
z2d{&hMFV4Ze}3ROm;C_SZ-I`+Mn(}X)}EdoFWF$NsV7dHxUl2S?IoVVBBG)XZ*ER6
zjZ_m96bzi3y@7FqlBcI914D9ha_Q`uGbJ0uAA(|fg<|%G=?&UJpIi#+>h|r@H8&S$
zP?&!Dv~2mSE1EKvMJ|79-NN{Srh0A-Q3aXw_QFYqjP!JNW@cua>Tf*n-o0aJSnfZc
zi9tqI_OxvIzdx00Vs-{CK6~JRfKcbEZ(XWNN=mB|tt1(i25GYK$#lf-E?by=eH}x?
z{Q7^AvAaqdw{9)n`M9R0MnFbp%|AP9b^eF-e;92gzcZ;QDJ}Z7_#oQ>=XSn_xAXTO
zeS3TR#A(yo5)Ze53bYxf*<uU{FE1^9ad|oayE{9XYin!g*w@Q}n%k|#d{QPH&1}3u
z_42=U1o!^_(#m4P3>r82>fX%Tkb8UE(LI%)O>WJZGv`Wu-sNSyixw>^`1K`IL|j~1
zMTO<uxpP;eydA!NF940Wtjgv!W3aNe-fwc@=Iz_bS5^eB-!n}PJZ5uM*=i@RPw(VU
zLI#3@f>-5v8cZAg8HEJ}18om6L@=ia#WAUYe9_FffsKPn;P;nFH&O)z1qDO7m=k&@
zJh=9Dagw+rXrxG!r@_=g^@PCuBG)%YpwT3)R>lo#D^gDA)hU#Tf<}v`f(#6qu;7A$
zCqe}qM-z`w@IL+-9UUuN%F4{@{(N*-QN4PPbJCqVccNzRUYN|VhLP!ug5i1L-8@Q4
zN^2)hnbNW``M8pr+A_E2x*8e>wq#yTNKIumHa6apcUS7+!-uB3+Vm0_)-X0Hu<Gm(
zR}d5o%$;ppZC3a5sd!6E%Y#QpyI<Vestt<C6)QA0dan+bV90Jz@K|W{{I)|!M@QVV
zgU##}9~M;c`z>3xEa`ZkY{bSSR<}NxPCi+y2eb3{H7;MS?&Rc@wc}D-FDO)+<hsrr
zUDwpn;jw#d{C+vzs4Wg9B_&&r&9^S+tE{Yiac}SLUA{^a7gT?LXHoa3f;V)fG^iL+
z6i}%;VJy0vOG!!T?bgcAX=mo!%U6GUb1-}T-eq~;zkYQsDk|Ffcvs2Grn%PTObkN8
z!i)@je0);1Z{EJ0IAKBncc^&`PlKuBgoOd}9-g%f+TQ#dS1T$hUD8^(aAC#kwc9sT
zf6wdvz|OEbe7##;UER*)wQJX2t@rcvWMr5zD{Ee<p`oE;RFo8pV}py*%7dq*_1F$b
zDKHqEVbA+hDsY$ic~>l-py0%79NgT_9v&Rm)<%bG{b6+Im$TKfo!;8Y+8};=|BM+k
zR@^QwE>6tLJNF@+m8aqAlzH>|R)^~;+rK|5=hAlbz~&>}O5v_9E=yv+y}jN3?d|Qy
z`~UydZ{wHeb9Z;|eQaC(EoA;p?e6*W=l^2lx3;!sa40G=iiwH2Qai<K=`V>;KIR0|
z*xhBko6~*Wv$CWZ9Q3(QXzbB03UzUDxt03)+1U@@zq=<SDE#{Nw)^sO|HGFq1=ZHP
zyR-AeY3+Lb*y`%)uk)=-UNFq`X){hgmvCoC;j3@O&(9q^e|~+Lodfexh6rCrM@I|s
zO3A&yzpyfRTw0=GP@x7f{pgV+EYqe<`|<bt{j1gAWbNx>YUS^5NIa}%JALzJV>Vu?
z7T0dEgST%>&zm>z#->zmz1UqXS67E$zviAXL4qN>Ln~5Vs5@liX$2*vRa+)1e^=IC
zy&x*N{&#N5)L+(?mY{JGcLxWCHh%fOW_JEV2M#Pa^*ZnNHeO}-K9}8PZxuM0e0+Tc
zg@l?GELfm*e(7njnMY-+d_e=JEB;BCuVdxn%6je_mY0_&z~Z?0?CI05r*6;QxMhn=
zMTNzsOP4<U`B_|1S?Q=YdGDn;yE+&*w0UfnUAQT%E0#@AFmP$F#6#6G&a2A;G!_JC
z9MM~R@6l|Btd5;m*jc$AK9vOx?7AFdh;W{@i^px9Wx$$M_x6f_@^NV^<A$~$Kl@wO
zaO^0`-F{;!xI6%vE+O&iunO~z&p#F*1le9L^_md&V>-0h=wRHSrkSc?)GH27_=~s<
z8LllzTB@khr2`HqrBwpV3A{p=bQoVdAqg0rDR<tu)C*c}9ASuP&hfQY?w>tLSWs}{
zv}A@gj=43*799`>Sawf%w}_IG(xM`e!OL`S9kh_%QKB01CJ0m}ojS@8ak%GF<MNg1
zNA#LIIyzQ>a*)p?C09AQPEeo-2JQsq&4qzSr5%!{YLrQWJpA;L<N>L$IVr3+o`OS8
zFmPuD+lE>5Y$}^%t?OOV+-AA$4$R|za?@6Lr4}eRF9^}vm~l}Fl%eC|;!Lf|0|NyY
zEnfWb&(Go?zkVIMb!%79V<BPTiIXP>uey8S0E3^OpJ~+MZI2}nWO;dd9&9a6pE!T@
zPw|s?>okhiGB7rQhNJ~M^^J{%XPf07+MI4$9rWbnWc3dpKRWI%dkY#!zH#doxbrCW
z`+WUB;dk%eE#3F)%gf-!rq|ec8m?Yh<||#ZSCPf++pPb`FD$-p;t_J->+IdGt9m**
zRy>?#k}1^F(=%bhgoZ6!Oy1ntDeOI6@90EjcP&#p4Gj+S{Cih^SXF#T&<$T(Tfw=b
zO;S?&po!d$x@`7a+az?$EL~h&q86`M!Le}R!VO!u9({1Id9}^IgU#$e9{1aSIIX|`
zz_n{)44{$4oEsY$@7I2pW#f_faLLlg*Z1O{%FkNs?_MxqxW*K@NJMgn9yq|GoR<bA
zJ~{$QfCo-aR=@hzf1ZtFVPWCU$34BhiTU~b3_A)Rv#~fj9Pg7g{q^JL&&2ol_HGR-
zcRtDx!QCayqp;CW2vS)na4>;7TYUAtvrGczUtd_rJZaLY|K^+1&(GuF=Vxb7QBh%F
zShHr0$uA8NE)}(~Jnn6a-TR%iraI|OKYaQ$_vZBT$Ch|bUiG8%l|9>msDL>s%(n4%
zoIWltDjZB{XJ@rOKHfi_tNuW@aYIwUzvjtCGkyL(U$aJsL4V$@zt+sm%qi*V&H^kR
zDwB$y&$295Tjo2Pt<|Y<$r6<}H#Ra)R`+jnQF1IOC@8gy+Y54h&*vzm<KI?-^Gavl
z#YL_b<?m$7^6o@{3f{UpyAZ9=osYkM{km}ddVYot8#gjCq@<@GzH=w$uDZ3gG-wdL
z&7MKRqF}+X?}yv@+xPFccXD<v)noXi`5@}Tk)NecG#ZjZ_klBKr&oNu{N-i7hppf5
zX*NzjH^u7R%a@$q-lvQ9xA90WdKX=!|KRfSS?ZCG9zD8pe3g^Z#08a~pLKM1ul{u7
zS6@0qw&QoX$%Q)$*v`e@?rHGbd{nQ!qr<~QzW$FP6EpL~i4z+SHnTr|a&mIU?QLs+
zRg{#JwDLDfNJ*{wFC!qpU~FtGV^<@g8?}XjK}1YU$;L)T*{vtw`{|P>5B~f6`{BEH
zeSUMT7%K{w1u9L<h_O3&{=B=33(KFsf3x3wz9!Dou=T)!0C}~K2j;3*OEPqJcs%!9
z8r0I(mh|Dl!57!p%b%NLxwy{S<7AoMR8Y%$rg3`G$w{ggE?;h*K3#lU{{6lsOH|Ix
zFm%4Fuc^tIe7w)KpkRX)!@d3W@_Vbk9{Ta|@x^_$)gmGy3741ocJ%jyhBLFiF<)oq
zY1r!W%co1{u?Dzs(z?!PZ!eOP5|aI9O7wOuo4k~imIVtGK+`(<daUp7?iLST=5tVe
zeofPa2@`_&i$jjB3SF%*{q)A%+h#|OA7321yUe2W)s$nepLt#T_q(qC+_`fS)@3@N
z8Kt+kw;w)phDX+_<iNGH(WOQ44r~Xaf<&^}W@fJfr;n+tznkB8(9l{nb*HS1jLEm(
z%yBt~WW>b2d42X$5z>j<Bhf9cueZH_@7~&#TXl7GKKy(>fB&UhyqwGlx)U{KJ6wGV
zHRtrf>)~&NJXC79c1+u$<)(DH&7TQWtbR*mSfl!veIN5)rw3<_ZcUo*1e&#LWZW=K
zVz$KLFO~(bZ?3-k+5yz~yDY(wJ@G>bKkKLJr0JmM;F3nh4Pv798(SXCQ3dB|7b%bu
z$1rITt7-r1oI$NpLj#6ui>}SvJRy~FN&3;QST4{Mq7-w2?kg!1nKa1*^6B=1;IdrF
zl<h!PS6A1eKb6H3=Salo$*&AyI&8r?@0tAC!>2&yy4Ep<2;ZWeGP--C4<5L%;!vII
zcV7hy`_+qAfn?+Q7&pv{iH$WZy;X8TS4aEJ@~-Sgr|XBTR&{lBbi8;f!H_+({PE5c
zo7jwsekgDV3JPYjvmJ=KmVSU`#&QOC|9XWoO;A0+Ai<D5H$<!Pp0egV?uU@@U}<37
z;3sltGlP_RH@E^3WMDgBmAK%G^E~g3;CK>bWcYGK&q18!m+n!=%Zod_E!fk4>m^Nh
zc5w-LJ;h5EGy?JS^Yg=}Pp@`+uBWBtR8nFx&%T~7K0ZDoI(mPJPg<JV6tC2s$M4>`
z!@$7G%3ASl&6~HkK{GQ+NkMC8ZRI`BaIJCMzJC*rGe4~V7Y(lIUb&>DshQ>83dx(X
zYMr|OyaUINvxBByUR+$9n4R67dV1R4l9-GPjXQVmp8l()Q?oHO+Q-LdXDy$MMZn_u
zu0A%*5$-L~zdW{E=!2v0>#Zf8lM_->T3T9IZrr$`prga{_;`Q&`t|y3JQ4x#b`(B7
zwlMwtyrs9c=iF?XFhSr%ic#;k4I2!$<lT*0eD>zeooRM0VhIdulv~Sf6{QQk!4<hn
za7akYg$n_o%Im{}gQ0T&9~@-<^YOU+kEhe)6SA|p89)<=W;r(+-tYUp?hwNYa6`r9
zmXWdX$G_k2Cm(ELo#17v-?eMku0@rfpM|d5xDRB-+PUJ2m(rMmjNc!)v}fgwrvie4
zS2d@4wRQ@tD=8^4sr%0h*=}F?iRI|gr}i3|IXOJl)zu6KdZo=3IGC);-mJKI{QP<T
z>hJH?7Wu9YTifKKbkO?!p5Uh&zskO6T%%mu-qZfbvOpne8@L#~s_7_TQ2HvQ^hfrk
zC7r(_+WBO)_L%2`+L`+}IXM{^w6(Q+e~NOk3JD9Z4hgQQv9bIArx=twmn~biw2z&I
z#UVakzE|4(*pri!KmPdmSnKTiw-sy~_&B$JnW*->wqb$X+}p6V04^>|tXUintcl!Q
z@aM<Jpojbwg=_%=Ek(!w|Gl>dRP8i0Ha5D+BiB1#SGT5|6tb|eNci>TrPNzLKR*s$
z-qy*Jg;^XAe0_a=W7btI(3DO1x|qg|8w-~{yIy7`&G7m2=ZUjtN3V+2n?8LP|AJ*A
z_dYh2xcIC+<LlzGq!*N6i=UrMe0;2T=^^<KkM1W=^$LAgQCnO4;`M80hMb%n28NqA
zZyK1JhkrkL?p)i{si8{`$NTv3Y|Fdb^?v{VINNegYinzt83vAjYuCr^y|5|On@7Tc
zVY*(d)Aqc(T3g$;UB2mkAinOWs*bL%ckR(*$FAL)l{?4YX&Uc>Gdm))vjqeNGlgqw
zYkg*$@xI^lneW^j%ivc#mM>4A`Co2&4X>n;%iZly;tnkLpPzL`P+WYuU6>@dxL!+t
zKmV~l+31!3bfdS0tiK%a;*F#OXmt3<`~CmdT};c!h{%5ZRnADve16~IMrmWi%m*u@
zqCvG<G-$9FG>q)##s-?Y0L^OU-rn}=@x_Z5MeSHVeXpO+%*2$CmezK-oqw@ww-`gi
zp+inB?d{1&Is{+USz20xX1wm)y?b$GuzK%LzqwYe&FuW335L{phG$NkXo%6fo}qn`
z>+P+rs}HGP&$E(cSQ@0+)6?^+<m{r=ZYK)5)?7C2?C3b6GSy2^N~-H%GyCHB{dE?_
z&w75nRZzXXGo)?iOv$u!b2?SMr#blh^T)---Pl)aJ!#S;gXCj8rTdpGQR$Jj7CU(G
zpcG?(0E<q<1_nn*#~1ha*U!v8GsBQMGcyx3^$MCac|N~B>FuqpGb{>|ns14@Wiuzl
z#mSwUZ{M%(KhI%h2&iFn@+2o{*rT=8wRa6@dZy;b!}b6Tkr$Viax*b8Wu@Hf@_1L~
zoVWhIq62H^ySPSmB_-VlyDo^n-1+jV)a-3~YY#nkb93Y1;tG1dclrAD{d=pwC!Lz2
z`QyoCe*qz(pjU}~r$B@EPl_x-ODBH(sMwNyoo~6{+)EXAV@}@sFMUHVejkspu<)9w
zt*h?*RQH+Dz$<O`;Pv|bZdqAcHnz4Kb8Z^#`TOm5=(^C^nXwFe>i$|y(~s|SZs$`p
zHy3~Q>{&rkkyBBT(G)M$FJHb~SQ~A==l{RoFD@_l-+KMyr%#6(7?~9&dI-qM_JU?g
zXPD(m?fdblTk4O=(q5U5vWL2)9$uNc^u@h@_FH#}2?_?fDv7x{s80FMaBOu!LBWL^
z@A(-({WcsmG2?;j*SDYfwqM#LLx7D}>Wi1@HTEcB25v5{4G9OCYQA0#2aQhb`}Inj
zN7BgU@s)zGFtI*a>$dm%|I2}fe6!c@ZOgsA?ck+Ln@+v%l`wRAT-Rurd@SL@0>_AL
zIg)42oH->UEGpW1db<AV{o%_}6|^^J{eOPt#97I<=Sw=y{b##-kio;n<x%0rBEj7(
zLY>!G4uFOU6B84Eyj(utpy<g7qu(=T&P@FA;h}_GjRh#?>;HY8FJYc1(<fv3>D24(
zSy#E56ch{%H{M~WcyU3o=EFgDsa!U;(E1FO-(A`~@%15djX-VpxS7{j9K^-NUEJIb
zUA?+B=&yD8yB=<Fy^!CN-nMd!g9Z%03OghwCT`fgxq0^N=vGrUR@RmK&+BWrl=xiT
zUXuBG57YGAe~m3$JZ@-P?X6(|4c_ryn#Ev|er}FdzoEG~s9CmZ>%A6E;ed#Uj&E;o
zJFg6R^y};E8(Xu(TW34;OPl*Wo@%o3ywJtn{`a-k-_8G#acA#Oewm)xO)K{<UL9%=
zGO;w%mtjrz^>wk%E-ozdY$}<&y}eo3*bW^$xbWPy^LE+2kL<R;%CQCYDTShh86H1=
zys_x17igYy=FFKl_Se_%tc{J0HLU#fBs}W;nKL}hY&;c9E#q2emvFwb+}nHPO!o%k
z@4{>OKntU6ql6izda0V_-RVd?-1hM2=jS)J<wozU{rl%noFzk7?w2P!BkDirzNt17
zyj=C!2ehc_s_a_MhP6>!o#Nu={rYW~e5@nF_w8hlhBwA$8d3$};M(5f_=ivtrB4PC
zT{-Nc^ECat!ELFR0&6Xqf9&^)d-vzd%U}^v(M*}*l9D4A7CO7GTJx-jXI}4D^LvLH
zw{Xr76wwBE<CZ9IF=Eh~>IIs#+Ma*E%|%J`>$(FC4GnC945~s3e`jd({QJql#NweK
zxEs9Ci!rK_v*Piw-j43>!!wQ3142St_Uy6gUH|xae|KzB@5|TXY%5uQJicWOX)IYe
zX)`Byd2v~lyl7Y#yE|-$VX^atjkD!b(!UDo-qrxOvOsQ#Eq!^36|}BLfg@>pkUH0T
z9!IzCnv|#ZLg4n`CB`U8hIYsZ(wjRwgWm+bIx;)|eZwO?fwGOS)=yOi4cKa}<!t!;
z>}>PIiGn>nJqbxkpd}>9kB)S{+P1&`>$|(rZ;G;~tlTLW^lhi|(zmf9+&{rhG8f)C
z*KAmAik^6w<loy9R4Xeho4s?^uJ2X*?-$rCm;83T=g0>?_9LLqPKT7iTFwSWMn(<}
z4uRb~7q{eG7x}$y#^Z|(&S39;IrZq#qYJCU^;_E7K$AMAR^Q*=-v04+{(exzgH~^}
z@klb+?mgu?>+|#T$~HDKKY#uNW&U5^->)yUQB`IA{r$auanAR5cOO1`_HEVEY}U1$
z4XHazUyCUzDSdcz)7Zk=dU5gdb05Ba6WhHe>T&1#4;PYzl-}#OE??#i?vJgw#l_8C
z`1@P#lP6EEyx8;b;X?_l5>TV>;j?FLywYX|?%$W+|K}5TPj9cbjCKA!n>De!#bm8Y
z8oIl=!`4Q%3M#uLTwfRa%5LMvjWcX2jn=GLvta%D^@eqqm-+HEZ1ogiIWx<YTTxL_
zfQ9kcv12FBo^5qeItW@hQup^4+fLgvD^?!-@&5c}ft&w?OAZBXJPjJ2w94Q6RSYzG
zwqb(-gT9~G&tJciuCI%oVU+5%^D$_UaBKGUNA2=;2X+)bW&mY+4lXWGnQTz_$ffsR
zJHNc!a=*D*@0&Y(w1cm#i`~5;^Rn8W@As-ZIy)W9%FN!~+uL3G`dZ@WXJ;e!R&BkZ
zdQIxFb@#;A0WI3!rQfBiC@I~YGGRi)g9iyMEiED0f1aM6UikT$@0nSq-gmF<sVx5T
z>MFN&*_#ywZw@xICnhE~PE>YZb(@Kq`QrBc_+I0NT~6BP8RB-8aDp0bn^I3-Ssrg|
zYipQ(PG*i}G28C)_s0&ka=WhERCXrjhu}52U;O8`M6`U1PypvJQ>T?7i^|{M1Faj9
z&fl{zkDr^{IWI47=VKXJ*^BGr?HLaI{r#Ph!OqT3sy1qCR_lce7r3sUKXs~U^5o!^
z*H4>eUSd)Ao1<~nUQ3J1)z!72prB#*?&{{<pH@s|+~7G`Ej6y1y#Z9V9OkzdS*Ydf
z>gsypgh#vA(p48Lmj-dRXn&q?Ih}W%{ZFo3sr{jgKMM;AUfsH7i^-Rlm)Xn8$}B2A
zEI78e>h|`0cP}rmoyoPewO1Jp3=IWAGb*OPX3U<gtf;u~kd#&Fs}|epZwf|6L60x3
zb5ROB|GOMCdH&(iHWPk+{+wG|RyyW7FQ3X-aAif{j~|cw3;+Hq-I96P?eUGfyUQ;w
zbY`EZ_4|LHynP=dGuwd!2Ly6!{$`iF+ioA#dj5M|=j6Hf9Hl|4Mg#v&oj9?v?(Z*9
zeHZeBIqpt&c;wNeM;YQ;w(Xznp%Sn%M1W=Cm5oB1)6O2cx3~J@-s*CYSK8XzKx0Hn
z$;l62zFhh4`kF{%o61iteSLiaD?>WEx(>~;EdKE8_4>#E{{G&uapTI8y|;X{nIBwT
z9iEtx0V<mpMs7}%Iu2@RSX*0vO}=esXSe8%FsQh<>GO7YZ)f`d8{bSHrtTa16K;Oj
z{qym9$d`<*OOIU#jrDS0UgqoU<isSV8x`^_c$a&hjALEhPkqM?TerGiUl+^BP*zsP
z5EpYUR72#IU1VhBhOJw5&HpeqEL^Av>iO@j{{HCFQf~uO)1z;0ZvOc5`TXpdv&Lp-
zZj0S|85oRa^1Qvh{kZx4n&z^%w-k+xgqqoSSKZ=w@XkzSFflODDEB`Qx3?;@CO<7L
zOkDNq&X=E`KX}~x{_(99YdM6>9JCB8ekv#_Dd`%gosj@7Fg<wiASgB7*;#Dbrysvh
z#%t-OJ0Ji3`}c|=Lg-B1-CeBp|Nqy2eS2=M^{Zsji<d7SesOWJVbzxm28XOH&}ip|
zqNk_0j?bJigMopIiz{xITkXQBj2qI=&wFum^YR<19qXE(#@*3=)4q2)v%#hBi@^P{
z(3>9~9u^c4VObi~S^4=HXl=t|#R;3!&xcj5(~I4;AaJo82QP0Z`+*}zTx9I)Vjll&
z04*l`@v!~Hot?%_&CRFhXj@xLUtZ?hymP0en(wS7dHp>-E&cudR$mwoY`<T}t*oqE
z^6t*gOIx$7*YY%cIrO0Z%hCP!${pVwpFUw$vFJ3lw@36kJ36E${V8E^`g%-CEAHO&
z{AXupw?BE3;xp5TRZL7w!YIXK>hvimQ+~YJeBL1Qk_u?H5Y)2XUvDoXD{EN!DW!D(
znKM2)x3+LrR#r+e7Mz@<>fz_-=H|xcH`j{Q+uK{ly3FVC$p`xTelQ*HlXZ4*V1PEU
zm5hvpKph+z8JSfvo3|w~Tq!D6i$Bn)?f2uNmB8j%X`P_C7gLq{yZ*&<tZDlx%I@Ck
z)L8%j_kF4Sa}oP$Ea%Lf3o5m~yuZKy$~2v+hKYw*OtP+U{QmYfc>mVqV?B~m-&v-u
zxw|blx_4u*l<A>fY4Zm!Uv`GB4okeTA#v$D?>}!gpMUWBbvJ0iz{|_aIXE~D+}fI*
z{in1nDVgC)k=$7sLHlf;HP`=ieBSuqDSi6+qu}uBvdr9Sw$*9jflEuhy|@0a6@LEe
z)xEveyUO3ky({GA?l!tU&#rb?RrT~wJ9h7We7F35?NP3+@rQ3+-O%{!{4H6J`w1<<
z+u{{ge^>`j2!Xc886x;4Bu)rCs1jKg=<wq5H%K-7Rfaji_F{dA`JKN>99&N#Ey})^
zf~${3Rcqo{4=neeucW8v_r}O&bJ1xzn_oAW>UX_yjX9<WRkJFN^}y=z^@q-$<xM``
zceIsT{D|K2bCR=PJnp?HzM$Tv=`O2tU_i{j-NK-j>Z#!MObfPeH&^qS(a_PsQS$DN
z<Xo%LLr1%JZFMaA-SF&${YS$ule;&*?Nn!35oZS)Q+kpADwN^NhYz5^xsP971|K<c
zB;n7Gj~>3hqPy2vZO^!y6jQ6tP`Pa7jq3f0Z@odoM_bp&y<?s+eR{i?Zqx$TZn324
zO0)FqxQ;i?)H}hyv#CS<vfvF1mp79@(-QM8oHB0s{r&y%v$M@l+myY&rt34;YHOeN
zCA(+O*k=5`m#XsTxIp@weMjdm=}nprGW}~y7~6p_UrN5bxVSik<Im^w_JR@;98<f#
z?`3p2ZFcU(&3F7F`I8gY-_$vhE-MOdzO7>4V#LrVZ!g!(#(RmQvHs6T_Ns4hI{oHa
zJ>30%pYTqnw}u5i=@G~B8cX)GES$vXamG%y%o8*S_;iaAgV)laoO^pD*YE#lRrTdX
z<JRo!Ne>P*g4!2#f4^Q2($BkAy4ika&z}#b7x>w?aobKfBH-cT;v#zC6axo?P$vs$
zmFSMb#|HWLY(VQz?$`gf{qp72(_-zdd4(tTPx$e<=!75Rea|WdyUEh7pb6=lThx4y
z9yy|5X0|P)`u@J!!k3p+WA;{wy7%wfas2G5Q(Sd*b)~V3uKmvW-9E#56$78;|AXJI
zvn7|@606Wy))6ZP8rYLu%h>?3+5CP@aN>MMW;O-}CT8ZsUteDC(pVkS+1Y9F>$c#N
zl=RN1<Nu?!S8Lvr(mY_5D|txG@92Rg?itCy<u{%N4PNRlGG+X*`MllXM@PH0uU<cJ
zV8OK2l{?w_<q{5Ge?4L1Dv{k&g7)3|Y-l$tt^LfBofe<gr+RelZo7Bx_ffs>j*gBk
zE!S8acE<4SjL|ETociqj`~G--Imh>QwMX@q`kdZBxA*J+!b4AgE>7I?hGEhp8^cR4
zrM{@9B~5p8adA<)JgeQ|-JPAm%O95<e4~2U@P<Cq#N;y*rd7);YL<DN-mO*^>Eg14
z8PxpTQ&}9dt7PT1Yd7{(8Vd;vXXpNF^T}p<aBFM!$8*;27c5w?;8OCn_3`~Pjnl6s
zg?_!?kx+l8@;{d!PfpXL*E?@?eCr6R(*c=x<$$P|*rRW6Z=X1Ma^=UJ-CbQD?v~$A
zytO5>;>(M`-t+6Zx2Q4nNttrl|M|cSTHWj1&bM&KjvaUQO`JIK#m&v?_iDe#`pmJ|
z$hUgU{9WI^99qU*|M1g(H-(?l4^})3dQ<nTw<dJejisQ)1t&p8cyV#@KCy42nZ68f
z?(MZ+7r!4gB+4UeC35cExfxcaTA;O!Ik&g*W?x%#aE@j1g*B1JKYsr{eBc0RB<au+
z&&fyh_Qq}4WOQiTYWu^lzE#D{Phdz*<GGf8^I_nz@8F=cQc_f8Jb3UR2PfysZ!(XM
z_a8sp&R_WE#zv_%KHoFWIx8?dc=4j+?d|Q47x&v8(%=85>BENt&=L)=r9wqJW&Hg7
zBy6ip+W2I-;^X5to?ct7BJ|*}@8*Ip*BREx8%XUtov)lzVPGS4En&i4!x<iLj_OV9
z=#bJ_8q|4jZ}s7G=lJsXd~DlgtE0oSbLY;deZ?guF8k~LUb#Pe#*70;j<9_E_;G7g
zzVq@>#tkjgr;FdKes2qE=q63Sr0`Yx8T0-Ht1I4b<)66yzxIt9iPlms^^)_|+_Ji1
z&TO?Cy;YPJv8m|l^49+P(l~dnET5dsijQ8`-`?J?tg5>7&c=QF_DL~L$Z88?b68b7
zZJOJUZ)cw0`1iHok4=hE&Aqyg)sL?|TvWo{=3##L>=*f@=^idFybf+|Y`?y~X7~0!
z9rTc&fluB}Cn$B7uQqdnpC8||^Yi;Th1C{hUtf3P%$Xyg4FDfL6!6H|NURQD-?q>0
ze9+aF2bPT-G8K~l<u>yKR_}M}uTNE8^Iu|zs*aodQN0MsGJ)MLN=mDaFY}$<*3!bF
z6SZYU$PeZQW%oV>d;9%&K5pB#?ZvIF*}2nJOx|L|AZJ%2VgK)ka@e{UPKJo>d9r11
zZ?&4=t6&CAL~h)8&|SV(rD!T|dwV;plm5Dc5BDCt@#z}RimI5FmvgFb+_)!x@BD4$
z6KU!qRcDXrP44J;wa_s67-$Ot2OnSC+_|#P&dpt2So8DK(*Uj0^{c1t-*3;HpnKsI
zgM_GPt6uD`758~I<=!>}m0j7_*SY@w_7>DsGiJEf)Tmr@Av=I2?ELM<VCU&hMxQiu
zmc<-3zoz?OvQP&@w?M=x36{=|6`w#8|Df5Tsa|JhoAXbbHcg7Z5wu|N$g7g+VQdHf
z{HckEieh4zG<kC2`+K&aehI^ahYvxshlZ!KFYxfD{>X4P5SrF^=+w*m556a^PBgP)
zJ-7H=LbE@2#nSC=;+yp!<Xmum6V%!9LR7O*oaxm4^6g4y8F5SheSUV<xv0npw4jfh
zn;W!PEb4VzdwcTtcXvJf{MZ=QL~LX#D=YhP-2Pvqob8YN;MB}ihMc>*Ov~QfXq+)a
z0yKMh?AWnam-lbayW6yQ@!}JrW;Nfwsr{(Azk5e{xmH+Td|U1A?FT9%_~x{`B`(j`
zk63EGVDY{E7cPC#eQ_}0O;KmZ3aPRrgHIFV)^2?NsIv9AC>QI$zwhf0pFQh)7qsKb
z!rJ=rv$L~b+~04{!^5*`&$^W>HDzRE9z1x^5VkgI<!xUdpH()~^)8=cu&DZyu_k&u
z-@SYH7#ct;GH%_HYEnpeeQoWB&!2^NI^BKvGPN^bzpn4|^JkA=zg%5daGu}e{lvcO
zZ7L6Au758G*~T&V)3Jl$8`;!0i0zJ1Qd-rty<qpXXJHy55xYt<SAL7!oVNGUo`3)T
zefa*peyOF0H}isd^W^;I*>o;;?>}_#prh=MDPF3_dZpVNnc2Hy7QTCV=cwe||G$K$
z>**bNR=)4pOUr1%>uQpY>qQ?Hz7LpVc$@G0nY4`TFMPA4{GY`&xwyDQ`DDkje&7G?
z%}r)?b@h^0S2%?_Sr`;1pIi{2k&to1yD#bGi{~A_>GlV^E*rkc*d(^yKBIT7u<DL)
z`L<8usv7J!r9ayLbD6~~D+$h3_DA)mcXV`|S}>InwBnV6k55nZi;k}DM^Jfvv`bVe
z)J=7kNnpa;d672?e(UUF|JSu>{qILld}>>K%^ib045#$hAOFT=zvld=LnpVGPgt=_
zt?Z<Wi_4e#Ek+D(E-nj#m-}Vh-Br3W88o|ja<cmCeHvPm_wMDKwnnOD{*>PzZ!Mo#
zP-!6SDPN(Ovxw{XJww-9_k3)s_en={-+sJ0$MR6HyJB1^BNNL;(9*_Bkx`ZW2~knA
zs`wB5U%GyM|CcYXY&W`Wb@%u03QXQ(m~}?Vrfv_*{rXy|>)Z2=FW#&EG5WI)$6DTt
z`)e5|)$k{_Upzm-gZII_`;5N5%@;%Jb$Al>zPT$XDP59`s$|=cdU~2g*&7KtyPAks
zH`;imFYKwj`b}=puBWfGjz7BEyivW<{N9aP(R*t159I}m+eBrx`EF+YV{>1^GMZuU
z3h9oJb4O++u{vFz^`Pd~>^&hqE-oSLTR!nTSP{5*L(x+&9(g;N_j|v~-MMq8;OnbU
z8Jh}$^z-vT>nD!r36{URb8!0WeQv8J%?=7*620B+#kIHbC(g`io?pMOdCP?R6XZWh
zKayEouq#k%%001+m$Nw2_lMYgyU}IbCau^kXj5#xp!1`Ig*1N~)4HU39wntkY_8hO
z3noq!?31x<irk!*_~*yRS7q$%?4T_9_xE@4jaIApii??jW?kW$thTi&$Woe}-_GG0
z|MJ8Se;F-Ktbe>Amg(J=Y0B5PaU|cCR6eiHHqozGF#o?8Pe|K`6S>U(dmk2<$#P|z
zG_we8v=<T-4BWePDx&~sTVGEzJHL{#v2eefZBuWr?@IHAC(oaEZ&UTTyv+CGzjpbD
zKjfFYM((%Uyv@w5V1s#6^WKRwEk%ESyL))Ey#B$G`-LTDosM@7?iaXtN5=o|ng>af
z+5+vS8GP8){<_!xkl<c^hLt?M#Woi`)~nC)WjpBkh+X(b$KQ<|9UZTD*YY-~o;iE=
z;p4}_&o-u=o%QhIV)xQ$fvXxIzs|TIB&@c@CGTCu9ILM^`{g?t|NUE>QTs>AM(4fa
zAtTB2(YKYa-4m#qq|%dnnd6z9q{rslJ+r?_Ps~tun7H2I@u6!OD!fgT3+-=sMIUBJ
zORBd4tu$Qnm2pBz`^JrOzrL5d|Nr;yz%R#+-m?ex)qXE1KCk-ZjdiP?+V{j(ojcYO
zJ3iZ$Rb)MHkqMQFD=&4D*0-Hub>zXqvzBu<$F`MNCQMXs4-VwEkYYJ_Z-exki&8}<
zLcf!R1O+?$7$<C**4-_WzxS#f2=Ck(T=?mUa7<54+nNvFCw@J(v68lJ+^izIvFzlH
zYq$6c`JU}qdde|5*|_IxLHqJ<hTz@HJ*L(7%??{VF@@JbsWo>Vv((Bz4>B%^Z`<^3
zgDdwuT@@vzxrZ1$zBX;#D96TAaJ+%>-GNK%PMojjPCs`<(dLh#oNS-Vw|%ES7}mBa
z{t8Or=r7prDs#?c>f?ng8`^&|-HM1<ygymFq{Ohfw^Xc1$4@EhBlnbRMoVUjJI~8!
zo9!fi!z1dztpnmk&C@otSg(1&X)DqB_hV<rsi~7^_uokGOq%YvUcpdx?YZkI3`?p`
zUI=K5+Z%IX^>pqJnF^mibrrn4RNT^j{L!P2zbooq`fvI1TGMUD5$B1~4JyqgDqF)7
zc3XeAp(0*h%)O95nWsFr?_J-vjFjoTwUtIiJ^l|SevDfZePTkIqT{wiMIG)niQz98
ztvmU1daMq6UE>lfXq1%sVPYiMdFsj$j_q<sl3wS1-0r?OJUL@Q{PNd^3_;BaDNEW9
z9B|{{$zjoX+jQvA#~o$5f)gix+)-o6XnyX<f*;>Cwruu06cDN7GlliUHbXbB*)lRY
zb2=(o8{CgZR!o}6=3X5ArL4%gVX5e@h!qKG6T51PRfBr!5ApsKTN3e7@w7{W!qfv+
z=f$QS?M+yCou{Z-%wVc%o9V1WV!A)egq2p6uK)V3>3UVU;BKB(?Gg+t9WPy<z9`w9
zz2wb{5B0i#Cr+Bw-Yx!EP*Spg^2EX&_5Y-J`t2OKPnVRKSFwG*!XqN)9rz%(r)Qbg
zoct;6wa>I{w9Xu|O_e#rbN0fqgVK&>-(F<oaiv!(rf{hieVwl;yI<*K0lVC+*UG+%
z&Ru&L++5uzh({idDQK8^g|(>G|3vD%35x}vWbkmCv?-pdd#VUpL7T*&GB+_b^~?YH
zMr;f{PC-F@|9)vpitF1Qzj>m<W$u3Fzb_)Tc%5lk?kN<NcAt5keZxMdzNWHuCr(UN
zR$MJ1-7ECL!d|dESk6Ih>cXYT+FQypy7;c~W#r~G9J^HVLRxKs$D{@x8`risVn#gQ
zl^pe4+gcefon=jte&!gT%F(S9ed3}-(M;<nM*cGnb3Q9*v7Dpet~}$=yy>$#J65<E
zGEDN@yw%jPUrz7E#lx<5r%jm9JYz;m%>H>T+~SW4|DG~VvDwkSEZq3Qmqe*KUnf1B
zD%}0(dB38uS<{i@%rkw@ezY-`JpSmBV3&{0X-}6mMq)+Dma}e{HFk$aSKQpSaPCrD
zD=E*59#c8FL!~x#%PTlnw3M8TO?m06bULKzIG6I0(@Ren=(;Tnv{PVw;(BcYci#l>
zI|(YA8yl~@`row3Sm%O7kx7%HP69))$Cl5c_g!3;xV|c7m}8nf?S^Uqb4q?bQ+4&(
zfQW#Ap4;1l1!d><ym*oF#`-tUb>qj0b7ps#6<TJ@ifFIc0$U3(wae{Nipg0&r;nR|
zPvFpsF!}CS$DN)sJ4)&H6_)eDlQ+CA6q%P|cX;v?^%LjLy9w`BE7)Gx-W{4=ansZ>
zJGpwxNyE0}Muy8jOgLs1o;bI^ndd5VipM-f=Q8e}RX<OdGd$AmDY)$<FZoO>MdIn=
zfG`$L6$9-shqxU6<dwQTseJ}hEe`U0GiXxvN%&iT@FHj1gu?<w9<RUGvvqW=klONW
z{~t+7NsGcqEKE#Hpy|2W+w-U24qq6sAoupRh#duqvSA*(&Kz)Hlb4tN@grkjk)EC&
zx1pieks}&~ucrxZ&tLv1txf3Y$-<23Q<|5x{$Ib>y1#$bp5J!=X4+1knUc0CebWR1
zC$U3Hztv7CEn3u3ef3vJ{^~2YvesUWs_x#Kzxvv*8@Hmezizy`>;2jtBCO$Mks^^!
zOeygv%skU3ov}MFFU+Q-ATa67fj{@wU$4Bl`HbcMnQ|Xrm&QJ~l3kLUf9%R;=FMvx
zAFlPyNJ{q9(Q=A5YU-Q8lA|S>dslDY%3H^xqrV5<3_AJm+}{^ltBiDKrbKQ!;iZx2
za>`X?ndqe1Gkhmr^qF*s`CC-RO2%s5I(J^Zbknj@?zvggwvD=9R_uCVbo7$k`sMEH
z7g(z`*k0>aKGy2}l<B~O?FnC&F9?phpefvOuxB32qmwGrmfTyA;p8r37}25b{LELx
zsUtY%2+M(0tF)%+L>^idy86cMa((lA6^{e^Z9kte{`sf4l6^hL{vIA>NlCYJcGVH{
z-<r*yENdNA9nBN{GbNpSX`h+Y-?=?q-wo#J6@9zup|M(Z-)6aFckYv4O?`a5ls2y5
z2)^jL!$_w@^~DR5?2OC5Z(I*LSikLm`>JbNuWr8%)C^6DFxoI{&63%dPa338NQ`p`
za}vABc{4>dB~V7Xf7NQnUD5}ya(*i-xWd}JcrV-Z-P8Pht@%og^Zw_>RPp*X&&z9`
zcFkf%7wdMv-e~T;t<&YUPR`rP?Ca2PC(zGl9OYV5aImAVBFP|G!D8J-2cxK-z1}ey
z`)7UFb2yqq(Iwyr%K<@Uw+(rBt-89qXWCR6rO&VZ7TDk0IkB_SHDz-|(hN)E=9$LE
zzjDegY^F@xwkbPY+PZAZhlhP(S~;>;w%sn&ywlTN8vH0D{l>O5o!e!Linl#lzuqA@
z{`ig~F6YjiQqn8dDZJVJ;rX(Q$)*oG!Y{A;c;Uv~Lw&zw|D+$UUy-?b;j*=C+t2$(
z)ksBhMy5m=o!pW#DbGv&tjWwZJ>Dn0PADCo<haR=zmC7eyzw&II=&AU3l{52NbLUB
ze4Fo_*`B*sOMXfhXx%E*oK>*;?~X4~RcFLvHdfuSGA*;cB56}{yrOV5^NuTdRUvnG
zO!Z^>5xDRrZ;x7%!S`)Oay%VYk1h&bmzLo@lAy*`oDt2Vmb78PQGsRu+gk-5T@f>6
z3|N2Nxb)SP3%f2_?1=U8TRvGcc-e;J<9tkw49f0(DQ9Pys;H>&yef4qF_tp*nKR?q
zk<QHax7pdnn`*1QS9t&Yd@1bIs@yAPw>mHX*7W=kB=J7E<(g~PT5jK`<`r4rFU5xY
z`e$oj+hXD-E+%B3BT;zMxI=z^tGeYpKIW1mY#Co}tk`-rXxsjt^QZ0kTV0~J_p&%M
z-Q>KvWcH=b?#{zY%vpEO7v6MYOONW|S&m^&Vugl<D;R^{Gc{~yuZlVt$84*6@WG9n
zoW9#0RD~yh@L%5Buv<9)K;!NEjouggyweX$u0EXFb6ht6pr~|n@bUvogCAYcEX+Qz
z_S?fN6$PuB?_SGWDm?vAWAw#lCe<jOg<;1YFdK9Qlz(k}%g(e!PekGD3xkCYjZCVu
zoX-jVStBWWYvFFg7J;M=S09EyX46j}-F)8ew0L}tV{EK!*y^b(gO?XQ?loU@d2Y@3
zi%qQDH}+PW=kNQewsGUen5vgc&&)7vj@@0x>+scS&W@HAiL|q)Qm(BzV|TlDA46$r
z*{M@GZ|>bawk|feX2agrSFe<$q?a$gyi#MPjQhTwlX-HbSMpguo4a*|dEU{>mpsao
znPY!{U+nLbQsT&XdGn@@(=xq^wT#CC!>(j{mdv`cWmW8(_jmg5W-i~meD17mQfA?~
z%dUlauU$JW&E5E;;m3v3j=X8f(P86O+uNy<9F!k%M$y<-*n7>>j{AX(8CBxW2iWu6
z4GhZ69n(#B<XpJS`u6RE9R6)qRWb*~Jg4jKcvsfo-gurnFO@$pmfvqN)AED<4%rNA
z1^XTQPp>$(_Va^lWsk1hD#+S%!}MRmf{?Edg1!m_XmDywt$1;$Ro0yEj>U(EZmrwQ
z6;@R_r^!_5?Ddb9zPNzhq0{Qh(Y42$+HTx?JIn6wBlf=Vg|6L(A_iBFd@1YpKHnyg
z^ui^D;mxa8NzcyA1g(NuvUI6o-JgnAuU_r={cd;Vn~ldKc9-dDYHF&N_HNC-UUXV_
z`-X~-Neu6HzqhOV_j&%~0t>diUjsXY7Y1pbIM=6cZ9VVj=ihy%JS+<qEozpvj#{z0
zI3WK0gUR;_+pk`oTVYf8>C+hzy`J=n81|Q|#Dc!sR@{2KCA{9#-&uC9si{R)cHr@2
zNs@+5A*-hf&YXGX<S8|~Y_?+?XC6sSS>WltY~kuot7zHMx1}Z}CIR>3{6n)vqgQPU
zNM610T9|jTyRuj7q#ZLXgnBzuW*9d$8X8)Q$oW<Yr|q42<wr=+<Fy(+k`s!Kb^g_B
zxcA=i{i_2{-tn|KhqLdv)x5UvZRvv?YYC&f@0x$#{npIgc+XhNA(<hUNp3IWbVac(
zA6ZHYcYL*qF^rnCQEHB%)*UO>xUF1QtZK4M{d&cxFPqDEwQkQT293}kA0Hj+>-L+o
z<?&HYmJbj4T74Mw{r2qO<7|_9(L2}bQPuoQVGA7nd8S>cGc{~4X`lUDX8FMeq0skL
zIT=+861p=tytdu(|A2Y;B1JLYwt&?urdiCa59+ua;lg%c|Np=5LD8fWzi*Cfw^-}8
z?OV1O)cvWb`*nH#r&HSNzx@6Kn!b4cx$s`)^VV&;QCm80=kK4Z8@<gS``VhxtKvHr
zE($pC;h|a^zqxGT{<F`PY}wKqyE|&-x^0^mZ))DYZEIlMJ-_U1D^Jg0O%0EPCqBlO
zANfjVnejxiGtTFYj+DH*IxKPh+M{vN-M919%~V@=obl<Al<e{IPoH(Q%W$(qup{5e
z<YNo`y$-$pp7eTCV)?Di!Yu*WtCt=Vdy^LzyKmO9b8b?%qziV)nB1QIk^N6ZlJ1eC
zM<&Wl_i3|K{-V%*G~wV1<4IEUrDWD;oO4)g^`v&D7w?P7P2Tk^e-0K%eE9zFz1|0l
z3p->p?tDv#C@KB2&E?j@uM<8_%&Wftagv<7LC&w3gS$#TF6d+~&F^pZVz=^sU#6VV
zySM(><EzqzFHLupX#H80@Z!^|sXLNFDonTnjtd237p|K7LuB8Bx;c9pH#4*U{`i>j
zfHQxd49f>Wg@)bcEx$f~d-wjBuQ+23dp#Rd#fwAE=8g9pY7}(7y;U>+@-Db_*A@Py
zF1>8d^RHcWzRn-8@NKSWuWiong=-goiF=!%y>eZ7Y`fUwz-0zj5`Fx<JDocADH$<@
zg@hPXeR*N`kY7PlvvaBU^iMaE`{!Qyx&Pm<Yz84=VdvXMMorCMPoFxa!q9cO?WoY<
zEtz4<d^gK&Tfh6Zb84#k(xtg?ZYD2Y=5~7e?yFO#ty-~yVXax`nl+gzX~!noTFzS(
zBis2*PRGldZ9Q*jxO6P<*Ejb!wSKGpy<zIqh1XsiE?JtmC93oEDJ4Da?may`$I_k&
z#v8QnIOCJVCz&qI!IDw9<-)bAZFe)%>!1G%NcgksTXs&YnT#HL@7&%iTdqDRu=MEk
z=43r~<wuB-?o1WQ$r~hemK<3+A<c_>tBF+U@r<+K8jjT`UjIm9OW@gX{_gElH*Raa
zEM{&@Feus9y!-KlFi-X!w*t$<7L}DJ72G~3&QnxT-E{Zfx^n>rtPaB5R>cM>ix^6M
z3_M=>2qZJ+%48Tdy|yye2s!vaDB!r9kX7%&TC3m><_?lJ>&^H=teAcjUhM4lWBO6u
zyo8zmt^<R;T};V?M;F9GK0JQSJIQw8<2x2kYv;4?c)4iutqX+<=kxLBy;*qeBD2kx
z2TNq-53cOqv!mcKN9(=(&)?*}=dvHG|Hj)^8|}H@x6#NX{n^Ct?Cl&i)@S4vxb*S~
ztHyXL{dBi+>nP|r!C+DMr{Z4S@3)KJS>H5l`1tYQ{tveEn(Heq=K3-4v@Ny|jR*|9
zm|k~i*|oB&UAz5Oi76gZH4AetEL1vrw6p!~=bubhu3N8IyEQmEd-<kKphjcFzU|Gs
ztk_FSZ5!sjc~dANb}spdjdA34DG&4A8>Du1@RvNu;n*e<CY#~9X63@w8wIC^dB>!w
z72dolu{Mln<w^--qmJ{Zl$4DpM^+{qE?d4hK=xkM<(rp1W2<G~-hEqQWu5sZW68R`
zePQm}Ten5cdgE(SV#0D<=hp0ttG3Sgnzkk_`vs$T_rXinseWu9e^oq6ezbAc+7#84
z#7pu!Rll~Z*dj1nD26TQfH=>DdG`t@{7dMTyEm`-vC7<S&1)yG<9m^1Q88!v?*}uy
z`WKt`l(C(c=4jY%U9rZi-6>toEnCG+TAZh6R)m8f&t$9Mf{Vvk#phc7P;Ut0ef8u)
zRgdM5o6NVJ*UoEuu#;_~yuP0mA9qLlw!Uw7>nc{iV7$+F*!|Y~ce%E<CTHZLyv2R@
z{%-A%5tL-m-~XpbuI7W|y}IAI({v&)rQg4`H9K-c!a>iu^=D=nGF-WGrDdLtp1wYN
z!jlsd-T&UXTYmrS>h=3>l`nQ`+`PPd^Es>6OR|I>g)9hiEHg_<*Dlz-)ne|(DbuBI
zZqpT;?%jVmbHVQ09mf~Dtu9@BS@Pn`qK-~a#cLD%->lH{ImP$rrNjLj9s71k%{|?^
zue|eR?36|ZzqQlk=JHMVbN7G$=+euAER%(~bx$Aa8htzx>|@C2%FutQIsEC-wMD@z
z*Bx2><w5YTf|ap5O!I2I<l~l_|0vmbtM}A;r`J~(@vR8_eI;Y>tqZ%3Eq8o<anaYz
zz~5Ih{zzTf*YQXDi$qAxYs+^6b5Hd<zCF6)<D&529ihJsR^=YaiV6^LSlJ*km4ELk
z_chNB{ClvGi&cYDVDYEK3qK69_8eJJqrtFL$zjc{cDI-60u0OjTkkGD_LRS^rr*Eu
z^72KeS08#8cKL1a<;S59KWa0u%I$BGTi=y8Uut)>@APoj{_s})1quQT)8ktYFJ5+g
z^`hIW56O2N+1R~ZuGHVRR`|32t}KphL8T_92f5qt9-HiMCmHp<YA>k$mSHl>?s%n*
z+_Q6YtAnn0_4XdkF!^-8{@>)&db@cVp3kf1>vcOUnJ!bS@ax6J#gTifOd0Iv^DjT`
z8Xj)0%;mk~?Y7zetJD<z)NO6+X3e(Uvh7z!_UB7?-Yng8>FB?|a^JT7+Hkw}$kCM^
zzM+#XW4yh(W<5#a-MBI<$f)$l>RlhUZF!KJd-V3LuJdV!vp37e<mVoJUa+96-+k_s
z7BySh+%&aUPg1UQcCMH_DL`Fyp-rQub1kEM?m4p@J!#u}a=UC|w^&7Q+?iux!?(-!
z?iQ=)%)+fK*Z1Dd2#pdd;fzSqnXyHUM~eC5tqP%JA;V1H7gwtuZ7Ez>y7bYPYX9Q!
z_eC}$jPkD<gtzWz?>*nB^}uZ*L+kz9yZ6p^sTW`QFYij7`l)+`-Cp~-*Y20zx?j5V
zK<BCJ%~lUwZr)B>{>l2{mpV44A5#n~M5;tsI5ehIh*a(Ivb9?(x88`YUrDV0lmmmR
zhR6>Qt36#3Hd@SbOBvS(^@j_}<V!d-`ma2^{L14%w(q}1W-YEiSy%Dee!g&ahxNBc
zC!PfzoDI|Csx(_$TaTCKR8{@*jDPQL|4Xpn<`W0En2y8htDg?C%NJY?4PR*E)P0EY
z`<-I`?{|v*GxqM<*ZDJD|G=!Nhh4>EOD>sm3hGu>?YVN*a>bfA3BSLIeS7<Q!LD7C
z{q1v?@2RoZn%Z>6M>sNaW=e{Lq~R&2!a^lW%a5RHYgX2Q+fO-4b+=EQdU0E}_}r^k
zEv~Iwx_4RIyJu-7X~u<;k_$g}v~4lrdHM37-itFnJu_z>QB!3-eqye|{QK^;)wZCv
zVVTLLHyOvSr7pgC(I+=rw_3K^ng7t0o39EgV_%s5Iy|q(&qyutiX{I`FZIbh#cWYq
z&p1~+VtP=vpr~{~QF+U;;A1i`)XJ@!VqdK5dm!}6?Y-R-%}=lHt^2gDnV)^9HNPE?
z$OqXsm+TCl3Aw(n2ul8Na6a>6{jJCD8P0S&v0LCwrTdzya%b~xe#Zs=x;e49`Y_C~
zELJm4KPR*4we6n|hgH<nJ{{uLfAIbH&fo8L@BIJocl(=PPA<lK<IZ*nrn&VP$eV5L
zJukjs;Xy}V--17hwYB2a-?x39zCUN_s#TMJRk2I;PC9g`xzRv7n=5kj^U3q`6Q6i+
zZ`>%g$4|X)*RBAME!VGIx_YBy?V6r*vt~V*aion+L@U%lAT71^pO1!)%EAQ-B2uF6
zKlq)e2DyegiA8co9{)P`tzY$h^~JZdoPwXrR4DD*wbts(2JaXjnZjKUCSRO6&1cf%
zNgIzuc^EI9n0St(H`~WRC85vsd##mKmL^}Hugd2c?%%t&t4r|l+o-;K$J4ja=7Y%3
z#tkoCakQO%m-ZpV;n|ymE8RQlx@Is`s5Ck>yn2;&>hx((Kfh%Q79=>tGnZeFEib$t
zTh4pqXN!Qk{*7Pa?rG01?mm*0{kG<_FL!9@+$&da-rTl!=J)&e-771tO-<*js2`s+
zSJuC7-^`{amNs7L;~O+LOU%rFS$wbIzJGXfvVp?4wj<|WWqHNdNk&&%e!CULWGC;o
zS~NK=?Subn(PTF_4V_s<#hs^Z%5HRYcPi_t@vXjjYQ`DE`;~7R7u>ja*DpF;8kC@J
z&(3_GmtOujFYIlUYi+e{@7&%SyK*Z2#({bok(;XGzfKpcn(W=A$mqSMwItXI6rgoR
zQ8ngU?RI=Af2F9X<Z^`V0I#&!hsW~&XPljF-o9<7kJ`Jv-{bQ3|NUkVrq;r-{XJI)
zUwiwjSAMTv$xNBLbz^b5c6{AUkJ3{0r%&ImxXQ)FEv%{IqhM{_w`NTR7uO}tIe|`f
zvmS1^_h8<%X#ox;CMFM7tUtc3y1bz8$Sf(V)vE%sOcp9+ym=dEXQFV7U%Ko_*pbDS
z0%HBs4?kV7Z|}TW+oYtdq%z)QEV&kTy6dfW#_PPp*HRbn+dEIKTG(yw#`7VT>`?-j
zA6@n^UphIFv&?__vE}ooC5yERI0{NKyngk{;{Tt|nmRg9F1pL7URx9S=H}-1e!E{C
zyWj2V-m$}??#E&Iw%tC8E-Xe;{C@ex-)`3Kp8oeALulySH+OD&Mb7M<HOnt--I_<|
z>+d;L?&RfYI~}-ql7y{Q=b}X}pFZnGtgYmcwiVm@i=$CPV8P~PZQpFGe{E5@wm!Oj
z@3OXUwZAzk_8x4QF<16Y*0~c3cIxd%9wnWrtb8HNKfmjF%f8L$PMo+hvB$^umkt|)
zUjB#DdiG_fR&Ks}@!D0ftVkP!WgE|hwc9`7_nV%4QsK1Fn^)Urtvzz|NNXJDjHv=S
zg&~@$hf)>&Oa&zw;_LsG#^{N^-}hTDZL?$pr?6VVQPJ=VckiB^>~E*Z7{F0@Xo?r>
z&YfyS#lCau>+aV!GQ7Ee-?g+<eRmn_{du3B%}#xD>#A4oTITuZ&!3nm*3~^(Lt{fg
zgapq_R#ve`n>Tl!KWF!<^zGKIB_SbSI6HWy%`fdLR{wS@DkMsG*_{}n?rvw@&S!gU
zgu1&yN*~SX_`5Lp^$EWdYSxOgHFpO0RmCU>EVy~m$2Yp5Cn>gC_UhWJIcx8A9e%oC
z?`~U@zKc&wC#HERTPs?B**1-*nC<1Wk~M1DGdT~oM<s1_pQjPYAt)y($)K&JHN(EX
zPUDa4t4rScPuryPIGjVBIxf$2V$95ByL5@iXI{+@A7))$+nn3i&h*LZPMNmt<Cn{~
zZ){yX_1Uw$PoK{4$mgjUU-t0p>zp)6rK?+5((X==*HVsBPI=D*&ktX`;P88%?Ur|U
zJl#`OzrMb{`E#py#@(I5>o0dI>hc!H$$2hz6P!QUIVMeQ+MgOB_g*Jq>kkLL76wcZ
zn(pKk!zJA2`{P{l?OnH=5;s7`UOp`=veW%-vSsbs)u53s%T7y?C887N&ywfq*{j=a
zWER-5P<$ezfxZ3w<@4)iO`9e*Y0@vgEwvwyic1<Mxy;ZKc5+$0M8&rFd75!~-u-F&
zzLkmZF5kYfJm322)wv-dB_AHPPknRaV%On^X-_=3Sy?$nL{-~%E#u}Ay701TZPmi%
z6O4^dS{-WnWV?3l!F5mWHB==0S-5u3oO7$Rdcw3lRaFlr%$Vrt6e!5a${OL;=dx7x
z&&m`b9!?brp?#kZPLuQJzq<Bn$d-_RTM?)BJ*&-Geb>!5n)hn%Rg>GZ4PW{$%zJug
zNetIzu9M#9xLIAi*Q8$9-z{)aMTz;r_kG`OK@Ht!=jWe)bhP_-596Qf`~Mw1t-oL9
zolvU)6T{}n<5M(W`phh<Se;nAw|TC0w5D$E@37U0{H?8=XXeaw^z;;3?51j%6{2+V
zWc&7KFNK9Ks;f;h%Da>J+ve`w8)fg8m0s7g($Xrpay9Vp$KzXa?)&*iOM_A&7q_R5
zj>^g<El&)SH}uGKMy;2ha{p1r7b#oTOjeO4q8m1(JWTu@8z)}6ZP$hB1*@Z0-w4>)
zINfZIOYhpYzjJ?ITv_@=?P*YsZd%2q0wdj-PnJFjoD=7>Of~qJB3EIPk`aTNn%btM
zqg;7=zlQyLUjI*hi><D1FDMF6>+iSexyq?{<m1Mu-iWow4nMPc^QL5T>Fc_%_3IvY
z>%Xe_^)mO(z1+hI7Xl(?I3y-AB_CHaPIfa;$lB`8XFlsjM9?{l<|)d14z5_fwDnr-
z?k2{KTc*V7??3bE|G)e<TelubPn{SL;*t~?Sa9y}y#|S7PJiv$eruB}J{7d7^V>hF
zt3TksdGAbH-|8Q`zGZ7gYejC)m(|a$>CDgCzwr2F=Utj}_dKz2i*%njd5ZHg)yaaI
z${Jq!lisB&_9-YaD>!(1a;^?rdnj*vaAc&XlM_?eYEf7Fv^U~T9UemR>r=nI(MdaR
zXVJOkyf}w%ba2$IW6$Sb|8zom_KNl86J}>8-Ps|McJ55VnHecu+`=B-#x>7Pzj%74
z%&SzJnLh7k`tIWo7o<M-i>jW!_x--p)BA0lj_<3LxOB;>(O}~a3lRa{%*^Ib)-w7_
zojkK@v{rsxc}BwU@rJ)=zdgHf<8UnR?i*J(boZClx!n9`lyxg>!>qNSDV51noTsUF
zgFND+zeHm%$KJGzXy?`r5kX0YyLsm3_iK#B<0=$Ec(Hpw+kv#rg~w&f3+|R)=Y1LN
z+#-;)VPyzcSC^2c)+=jOpX%M+bFHI)zFMtzZSCskGt>7i+_I(j$PtNU{^t`eEiqB^
z^GUw6#N^TAe%ojM$tIKRDve%FR{wtUUGeUXQ>R|sRBNqkT^6u6OEmibpY)vSZwm}1
zJmwp<e$fo}(9u&{xnstWM~@h*t$wDc9#@?#GyRO@&GzjrWjlA>*jsO&`up^XoRv#<
zt(|rLwEgle3#S}AcPv4|M|+8Zt^`N-+M^;%#01v&^B*=B1doaSdC<&X@%3tW<%34{
zUpd<&bavd$`}d*U-h)BJ$%S=u<nb>r!<PAPFZz7;U|~aDeZySq=*Ydh`o6w?UHR?i
z+c!5a`vnFv1uu`9X=OV1<mAhmdVVe|ZT7_pPYv@9^5pbXRju9jdvDyW?{5|+K6aD3
zw*L9+{r{#;lePY^GiHhJ9EmqxdV0sKO0`ZVA72#Wer<mkj}`Od&Bu-Hs{bVZwyL(e
zd38s(Y^n8)xczgdo9{cbt}XV;tt?ODrGb+I56w7Z=yPu7nIm&LdAw!RCMS1ac1!s?
z`BwJnX}X|6^C?rN9R8*oxyj`oi&9HRme<mzNt0B(ye38LD$!w(mDMxLy>-5gm-o->
z`05`|_4glm`NgO(Nh)~R664xkQ!_8GQBj>6F@1T^TE0^5{$1a0UHH~_%1i3n`sJn1
z{Z@sqO*-7n|7g=qkGU3xH=-;mjWQ>z*FXQ$@lb4if4bMZDTklAyeTUW-nPGI?pN!Z
zar@`0+gDHW{eP$B{QJcgduJ^AqQrHXYo?LSkI3eCyLUfs?Qjv41nu2Bd-kmRo$%1m
z)=w;PD^*$qE*?m^WSAdk_W7ACPt4P&W*|o|^X;|yaG+{iUhbhRQ=`fvD{e8K<bQt>
zQ_{b$UwwJX<YrCv<>$@ZYi)U7Uk~12XFL1f2liRpavammlINP~Zdo#?kWI=tg?(8>
zuFm64#|-sWzn^@4>$Y0~8h5U4=$>xA&nGiklQomI=e*o`jn^8-QhSq=&bbKja3-#b
z>v$|Yk+I;@laqJK@7J!0+q=s@eEspq4?iB4Pyh4d@a#{m0#0A1&d*o0zklfazHp9)
z(@&F6Py4$jI{bY0`nS)fMTZH>uTOmyqFwwvt@zu`!+g@s6-qr}+CRnPef}L4XFmAu
z@ikfNj2jyocWur7`D|u-#{J#XpBN^eu>BrmlzvvJ_LNA8+U16t`v=P&{5{F-rpuB0
z`pwHHr%&nM4B6T#`_;PQ>FMwv%f3l(65c#>p84F&%F8pXYP6D#jxPvvd$PaCbxPNX
z-5>81pHDqGNp()~Im?*ZuUDTud9tDOb(r0s56(7n{O|YwuiN1bngs3hTb^`lOG5aE
zx7+=Xy#D(6>-DoacWxXwE+4)*=cZIrvZ+qQgu{zm56?8umq^>Z?*8@QRaaH|WxYS$
z*x0l4qZ`8<GwEJw^Pr7Mtn>f<dA?=pv`H3OB8Q)ySI_>Iv*z;h`CoQVY!BLFH?Pw5
z^Nes4{Vi*6-#z<m)!CdI+Z+AM>rXk$+Z+)Nw?DYZu=`NNN`YF}6b6=xw_C6Ocr5?_
zg!cM9hi2#R^9%|SdOo*Y?*H%o|F!d(1f4n<7ldigG*Fz%DIE0kV*jy+-`Q{MskGM)
z5BvDsKL6>g?0e~FW~4kjdphl4lgu*z?Q*4lhaQV2Z=6tk&hp8eVm^U6)0UNe%~};^
zo0jawz#!uVx+7p+%HO}=FMqij9`Wh($$94eZ*~@+oM$bb8*|5@=B}df>fWbk{uo;t
z|38x~uj4YqC5Ito_0>Ct$7MnIp`I&;;-aRYl?j)YJeXose&3dL_Suum=U>}Ulqza|
zXG7E9-@7Ar7)<xplRU{P{v^>L!|&HDsl^lTv~r(}m8fy<*uK1dmudEjsGXBa|9`gE
z+5e}=DD7Ozlcm#*9v$K~OiP*b#k5sGP==vZz^P^WQK7?=RDbG3PU3fPb!E@r8+va3
z|2?hJc@YP1rt>F%d?XlC;3(JG$!xrEQ`GwO8-ITC%(j=8tLk{SOzqp=?{ZJ`_n%$9
z{eEBN5ssqsw$uM~>nYW~3K97fut4Ci(8m8y_WXF%?K8(>VoM9lnY7~hPxpL2$6a1o
z^W~!ZljmuHd-Kb8cndmpC{CQ6{ph*<{1dZG!vn*<#h;mN-t&CkZAZ6bljjtlleYPM
z#@xiTl>dcka&VBw&UaSR_I&2szGZ9Swf}$j|A^6>7GKC(@9CHJQ#5?T=T`B8(h{B*
zrL7isT~iqDY)odq9#hP_*sXWbh7A)|1}`tVU;7<Y4_&x=_2|;+aZ>MuX4+PpWt-=y
zB}c?TT$8?4YUk5w#y_4+)?Tr4XD2A2SFfKoY3f(=XJ;y>ipSq+z5G)4LiVb!RYhVt
z3Gb5o3xj=m!|Q%&W(uo+x*Grgl<>-xd-hfsR^P8|Z#Zwh;JWCe5|N3q2SAGwC#(5B
z+WCCm<8#*Uk320Zyq&w9aYOcXy|Onq1fOv^uD&{H&ZH(U(TVm81)O+hK6w(6x2KTD
z{GLVIHZ%47J%PuP`*T5MLeWW8<(~)ny=GVzKREtQwO7vf(u<2ezmDn`T)Dpa^Uvo$
z->lpH<9z*J@x$k>`vb4Xd4IdJQ{nvt@ka)NH<@nSxN+jc!^4aoetv29_th?}{rv3g
z<E_`@xWhA@I289eJ2`=E?3G@h`1RHMiF0I5Kb^kc+4JOPn?E1iva;Vc7sW2Vdg{sU
zcaMI>?%wfevcJL8XP+MWntv>blgpl_dpIo4PUE`hqY%-Fj2ALYF5SAtb>Pa%;K==T
zws-FyEL8RN^<`mdESRR=BJjwfM{4SkX8w7ezGs8v>MF$I>u#PnG4XuCzn}RVi&C#H
zh&5liq~+!JyT^H-KArRVjB!a=*rz`&oO?DFC{EQ56Zr6({p~HMIa*3a49}iE-I#co
zEk;i~c$tsm`s<qu9y-0-@t9Ap_DkTpeZO86OxFO}w=#t5oOQm%`u%l^Teo`8w6B){
z<tW4Cc~57i?>qQZYKdVr7wgU9X9e$y&u`qaZQ7ky?w>E7&91aEpMG`!KU3MMQ=5xp
z75x|mB^mVhd~k}ZerswY#~-zJ8t9B+(D+#A>vg;P;{QAnPh1zkq3BYtqH^TJ=J~z}
z=jTcPxVnDXr|tV|edF$3w)u2o`i-~m9CxoXvzy1c{q8aT?{6ONc|QMmT=Z%CuI|XX
zpHEG4?^<PC7gY*!O<~v)p`#PCLtybmjsr_PC;#~K`TWZD>z|kJ|1In3=?S*!$jN}!
zQ)4Pq6{XGN4xiT7f3&!N)rpgpUF`CA3|2S_v^JfI+-&jvX8O;E_x46`aaH90tGO4k
zW5Tb}*KF^1Il0W};B1iVZ$EX)YmT3K-uBtwzI|J)Co3!aBbBFJz-f-yIUD22qS|^-
z_kP!V`1yRcq}dzIX}ZzQ(X)#K)@OV8r$77uPv1N&Y?5uc-v6jQGp?Vvn?1|lUiQjs
zE<sKuHHK-^rcIhX`}D1?*_H2hKHm_b;~sk^%@{OYUvyIS#@pu4E;9w3Iu@FiW?9MC
z6mV*X#~nL2ckPp>wrAhh|9{$WUj0YztsNF>_bb)y*Q`jmaWnn%yU_5Dm%hBbQuFQR
zg1GRGg02~!Z;XtLe!PzV@8#&oSpEIo(j7Zy-2eA&ySvS`=br<^!;inO`)>X3=lS|i
zkLCYYbgUM2;xLRj*6;uH>vjE<$H&;}K6an4c(d`WPPEzF*Xy($*UIfF<L*6p;EDD7
zltXK`fBG8i|MA??>5~kL)r{ZopT8t<G27c+PA$$ySPrzbuuRj7m5TEB@p-bSTkqGo
z^FM0r;;LS%ayB?|6iUsqv7CF}Zug|`_wOISTV8)K{@<pl>hog`Tv_?Dxhi(5-|-*w
z|Fi^Nk2`&=UGCA+%*zs$CspVCJish*iT(R6C!VPtFPZGFe7zoj{?t_M{>qr}aB;6n
z!5solbFP8Xa`d*C(_gRmKf6<WKjG!2{ueI_cz>0astKpt{ZKHUGJWxtj33p7hVix^
zTh1tJ_;Cx)oEM@c8nyP@jN`Tcf8T%JDjp}%)YT&3)H2y?>4W9=vggmuy?*)9CFjJ4
z_bXqoU0Au>Jts?xdtOzS_r2==_48^bO;0<s;OXrAwkNloc&2smG#t;qu_2L1+Dzw8
zDu-f=gwo5GZ1*Z2JN^5%o%PR`<*Ro*>UwHoUe14V>)Ol9i{DPueWD+E$lEx5Q`$|V
zKXT_M#6)*AmU*!|D7FY(e0hlb^No#<t$5gYRaMV_`gYs-veb%@)iZ0J&#kGytd?c>
zv*o$E-;$TB*Mn_W0fn!kpQqa7zWx7e75~5gKlkvZrSgTRbypYcW`DW0=zh}4^UqJ6
zw@d!=_4?;iZ*H#H|G!RBTEkCM2vqycxumy4p@03pU-qD3i#Ipd2Si)Dd_Jrt(zE|-
z*t(k=8t<;(e=fRP?BSN1ZO?8w&4F51`SK;3-M=42X=hF(9BO&~^U35_io4645*5SO
zMz`A;2JUJ(s_D$MK)|Wva#PgWCllSzJ^Fb3dEv*S|DScLx9N3cCM8?G|M`68kInNx
zzKTrW7@W33Ku|A9tx3#@Ly_%J>U7b7fC&e7KHul*+dG$C-lq7(y4qv9+b38hGX0O*
z)N*c>*0OuW=O@HQcL*!$HvCQ5e*5OmWb3@^5B%M<S_B>)>5-g#=GNBmkKb-T{qvz+
z`@>Hr=d#?_TQXy|rt#jMUpsB8`F$P!_Kpq}#trkg<=i~Pd;P!sEa~jSv0VaA9m*1B
zI`d4k_Z{z(T^mz!asP{#ANg)>JzH5Bv$agOH@@!V?(jIx&#YY?%8VQ4r=6d7_7?B#
zlM>U!-vzY@ILWvsEt(g)T2Eboqu`?Jf2mEGNeoGoC-1Des<lf>`sb@o^|m*=oMiYR
z(Ux7ccb576n4bIc54yCcJ^soUJAI9r-8}E`H4l2`|4BKqPV>me2@IfOd&~06D}Q|7
zufJ&L&UX1f515&p%~b@p#`QaC{@*1!(e<5&Vv9haqFLDC>i4l{&dpu>=f`pF!?Aq=
ziK>jCLimco%#t+`g_`p9F=yA;@3p$~lta)AoB~{?K6w&h_v3-kyt*ps^Y;6VK~iE6
zskwJzg#Z8hE>!nva_E}qaQSydEfPf#siiA}FaNwe|5?$^)b|&zT#*Gy1wo|NX0Mk$
zI!X1Xvz={^z(X~#{UOy~E?Vx0v3s|_zIKPVVA2UtPmx3Ls)>~9|3A+w|2*WM9kG9(
z;+>})hAJuyT#79nRmyHNDnA^Ij43`_Z6WjNUR>d?$)J#MVzB>p(V~styzqML{MOwf
zifnUPKpBTAK;wb@e~aniahgvj`>z7|z1fRtfq)aoMQ!E7Cm#2of4=`;HfwC`B~cx}
zc(6-5oNL}!w~C0We!6}CRPez^U%+A2@?)C2yluDr|4Q!a@7vlzHnf6mcofaWCA8z^
zvW<7@eycy!bM0_c1o^GSqN)1*+;h81c|SRHSm=5(h&XX5_9@uKov#1?J>=b<&&5oQ
z1>wp^4oqUW;csecy63~6;v3efH5~#@bJk7MlWjly?8(>b<zS1ZupFq%%Fa&yd&_i3
z)h<YKbX;^%<LBG_^iQkfYa7q2pKW;bMUipC{9}ExrytkXb}b3X1~u6@3_JAp?-7{n
zd0cz_ls1r~dmxUs)(|Q9emA({!$Dpnv4A;d;LsH~Uhwhg&k7s6dzI<_p!jeA$A@B{
z<I0eN>#>t7A2jlUe8>p(A>Z|w;4}Mb->!)a1|@TgOi1`WUT}34C_w(a^p8Fi+a;jx
z3l8wYIeGgkWlm3jzjWI*xpzS=7Lc;0<8jJXsmM(#^VR45(7Lmfqc8~K7WD_)ZmWIx
za`|?_?plzgb&z<T)8IMzl83kPhj+VwgAD%*PDw2mj@RR?yTs#eNWL>_d0`IDM@Kk!
z{d%SJ@AG`FTes$bjhF~dDsvQ8Up=uVa^{|Ix84;@S8~}8@#U|Fx3b+o-YLF)IJQmT
zuh3S;5Ay$ius=T5Yn`)l{d)d#P#e&Xv0J=9;r2GMQ>Sx5CJHa(D`$Lo>B^Os`|qDW
zY?ptx`EJt2mX%71EdtAhnjH`Se9r%T>-DnY^R~gDq^GWu#jN1q<ix}+uE$d@>BOPv
z7Z@HFc_P1Va~RVCi>EHR;sy@Y)z+Z<jHJ!;maJZ_edj5MVvEJmIpuMBqN1{I?%fpw
z1)bvZT82Bj%k`HoT{>mjv`y9D4=&%Dl$2DkGv?1T^ZgG$oz_2|we{1h)$7|f27%l%
zYlehrw|M`9uh&n50!{tNmiJ8ajMMo{O-&gzrh3)vd$771G<2A^_v^I_g`gEvJKybk
zz2nED?u!{F?l$4k(bB%Yz6-y$Eeo@e`>qhC-y)!NDYi0IasQvE&;R_oeu-DdPj-1N
zcS32YX`@4fgMt88y?fEs(C~|wFFS{ZUJdN8e6@19hL#qWZgKkgC28~jgwGdna@oB3
zyque>EBo(nr7gQf6#H&x$}{vY+r4}D`CrR?XJ5$Lnv#|#_tiLStJGY-cE9D$tFJB!
zS{<md_?x<j69;3)R;_bZ+THy2Yk0~von*GJ@YSEJ=KJXP{r`6Tw%;Va->cTQ|8bB%
zVq1=+p`oGs-!ro1cN#ChJo2*SQPIvD;i2w%bsq)7bXx?Jgyt6e@o9&JwCv_l?2Ep_
zcHp>tz0B&Xr`mX>GjemE9u<#&62AXe=#JAuP8@|?Q5zK6`|Z~qd;JxZJNr&&{uelL
z@ytx)cFW>tAQM^ymNzyvvFJ>bFw4nEIM&lsFkShGp=&NTsMs-_&~*2})Q5V`9gmg3
z<%9$Sx7d>p7u`|C(&tV+I!)L2##<x%H61mOe8o6n#){=DG#an2ehrGm<0=sS3dPUU
zKA%*-3NkZ!5;%qPOt388^z+H&Sq0M-j~GJA9yU;t&$)fg$Gu(q&Qgw#b0OJ``AEto
z!!#eG`So$q?}A!>_(APbdCYKhr2{zQ8a6yTbMnz;|5TX;9XU{GliXQT-`<XX@$w_6
zROy2hsfG<cYO;shj)I0aK)GWv)HNG8g)iOMveNKQDo0@m)Bv+Yr&TNtf)}B#$ocal
z#4P`w{5zu-3oS_QWstVFYrS;IY}amEkYUPD!wkAr+uppf*p`>e1&Z~FEC=d-z1e(z
zhFvOCX=pX1aO4oF5pdbn=$Zm5Tpu6neXNgEBnmdF`FNy$POB7faZ%%J_?u!h(<1o~
zONrsHg6T>v0!mE1^7Btk)4jy1qcj;@SSAU88V>L7=I*$=uVA{;kwl1_n-xq=#ky77
zE?wG&EShp=hRVL5%Tz(0m4Ns}LDJT0X8yj3<xJftlp&F(ve@05dqIZ}Bs3hAbQ_d{
zpz(BaMPTQZtCku0<)C`(7r3H#;+b?Kg7<Ly>>K-HLH>diWIT&5E}ndIn=eQtuzh#K
zWhaKJn0E!?ieO(@D|cSHtLy&vdrN)CYe6OzhItdt+x_n0xBH>6<=)E|%a*QeTyMTU
z`JJVB+eRbB7J-R*?=1UeO7FMK{M@!dNKu7hp1}I+-IrhTtlb^s*VZq?s_~&}Z^^dp
z7XyMF55D01yYHC8oWu8S`sKP>x+bfC{VlV5-@i%k^4Kd`7aOXpe0?qRHdoig^ol{z
z70JKrk`?xycKEX_)p}df`y6%k^&Lm1Y^l2*7{2xUl6~Gw{wyo1|DyWcJ)XI+zQodM
z<(<vlfsdDc+1(fX@*f8a(_g#&0)H3oc)f5x>$JPyn7>%%?#Q-$`r}XCu4+EELsR8z
zk1+H9nbvRrbIbkbG9AS=ACHRv`E)LRL)zV6b@P*tZCP3K`K<Y#FQ2q^c0FjSoBR0g
z)6<oY^y?q~{r_kA{ZgJI<&quuzwBw{j@<i;``@o8_jml7mHjLB_@?UrztLS+v$Igy
zJAc>2v(fusmCG)_^;b|@xY<k9`SZ~SuL^hmJS#tcs@Q?a3xl*ejgPcl6Q5%{|6_X3
z>&<Unc#l|~n^mgze$VG~o^zd7^88a>(tq*mZyRwPtND_bm$&}i&2uEb>Vf`KiMiYE
zKaVW<R&!3m{M(XO9aHXyyzAfh<ll>Ig?IfgFE87abhK+j{dA9=_AL?_LJaH^4kjE(
zFlhNJvvK3bCr_TtxnjxIbTQ*dhRM7umTZqerdkQGE$Z|5>C5i4q(*$F{jaVmzm?V0
z+V0%BGui6+%aVEy!wXB+Msk2s%_$G=1s03$|9w|}Bgah5_tpOgFE5|m`~9AGaIkRj
zvM==xzh1gPT;mO<1SWdOF$p?xD7JJ6vCA<{)Jsro5pe3zfTVH(rBjfqwWY%doX|NG
z7eU$|ASIU%xEQX#ej0QvR)h|yp#NO4`)=R)=dU;WF23k;R%PYcvu9P*)Y|S93Gl|~
ziTf=Vo_w<8O!DHd{|c<;f+o&?{HWNpdGq1ea}zRia+a)H*EeaBP>I!D!~XtjzYo7H
z+g$!W?oFBX&!0adbfy(dS7A}mZ3xW%{OoK>N=m^&R&mf_<j>B|c6WC_US5~>=f}qg
zooRNbA06#(U-9UJmbSLCvT}1<TU)_&qZFn_hVnaw?B3J$Y}Y+r{PADKtCh<)MChEE
zZQft__?Thd9gDDaF_P~#vE99~G5O@FQ;#;C)>F2$oT<Hj&!-Iq-*Yck)bIKC>$Qri
zD(LE&bvvI)UAlZ3G)r<QcA7u~%YhYN56l0Xu+)2cP-LWMaImo7^2zuA|NDOY&z<}K
z|CLu&RXLqzm#;Bkx!Tr${`uk+D>@b}QnHcr-*H;f=>L!7_8y*|pkZ_Sh38#w|D8B_
z^5I`!U*FtcZ}02tduG1<{OWf*)$gS8?wXyqtMl8pvTtv1AAfgucjV3@)%?9*uNm5l
z=Y9uW#V23?$MEdgvs0!{{rIR`zv#T}_YL*`{}oJEYhgK%v8DWd+_t>Cr~2#vBrDwD
zE&luU`sZWP`7)n3OZB$Rm@(tRqKg@9yYFlWS{bq?dVAldO`8g)8!cJ4>y_52)2DZS
zy%z2NqWEH2y-vi2hK<R`nHGet-udHE_st!J%D%q7iR*F-?$&%hyKvp@FJDU1&dxge
z>FMeIpF1;l+k-k%M>>U_U$0!bQli%_DLMIY#8d%CBQ^uB(2x)TadCGqFRzT~xH!41
zSFaxb^XB#X{pa4@-Muji)JJn&vV1vz+DgHLIcAT)RvnH#HsR9Ck{2abNl8h5FN!Z#
z)XThj+;4v@YwM&bQ$*ecwe?(o{j^(u--GG<|2#G9@4fc>@$2>bpWQ9LpZfFD(?2i$
z>y`BM^zNu~D(W^|T(NQ`=ia#c>9a3p@RXjGIs5bZ{PP`x$_2ac?)h{|yGO#X3AC_s
z!)ejw9U1%W&2n!Yapt!@a+u#<CX}B`H+GlE=9@KVHZHnYQ@<v1bDOAk80f_BFzxlR
zq7xmX7#2@Bnso4K(bt>TE?;hTTWqN#A@>Rt^z*-Z>+Ni@|MQT4&zDQy%|Xj8wz_=&
zyD|N|oS1IZ5&gQ4+>jwX<CJN-(Z_zj-+w-Rer?&A<&}$n{@d~M+3cM^pUu9xx7u7)
zRkcUfdfKE(lM1G*E{gf`Cw&#i$unn;JS<4qe%twWR(7_hx3~4e&r_yMxp3o##f7Jx
zmtD5pk)Lgz|LlzM`6uVB->2N%l=@IF-GhaRF>n9hGSHaLwKb8>b#?zZ=PO6O>vt9v
z5t%S!#))fdqd|4D5X0g?PfyOs$jCk4Ze=gb1#L<ZkE=+`_<Pyk{wb(&m9cl>!p2jl
zPF>h_`Q?-Q|Nof>FY}R{G|M$*;&0`QpP!zBl8(E4?UdX3`)%($<>6d@`DE(!*kiLy
zvq8HpcJAESF01_A{lcxS*@e6BF8uoS_4UhFt{mA>`1nx7RDr$ks$S$b<}KG&Saf=J
z{ys^AnLdr(db>0XYJYuk$ji%HuxOFemjB!L|IKw+8Paym{^yg)4PHyRd}f(w7Tipo
z&bn#SCZ@@1zFZ|GB`phoEqwg7in&`{pKng}yPb>*1?McEvxw=($$a=(^H480VDHCc
z(v3&E#o0f7{>&^XDG6rJt9&-|LfuaLrnECN1Px}NZQPiA{9B}4?U#!M)6Fujt&J9E
zU{ZGPvw2g!ecLuRrpCv+?bZC})!e!--z}!grJ}0JDyA1B0osk|u>3OXG~H;icbi<M
zye`|tRBroad&8r3?f=9g%5L*tc%71vwdLmKbpF@Z)*enV0u?xC(uy<UOG`~fMMcld
zv)z6EWAwJ1gK3*5PM>~!j%9Jc%8-W|wI^7Z80~()*?f50{L*WY&hcjiR;^nH8U?T2
zmYSM6ar$)eTl(MGbMEf?+9A9mJw4sH=Enzv5R)HP*48&SrJff2es+c-bFZ87cX$2$
z_s<{emDbeOc3v1@Q2OdhUFmdg!wFR}d3B$Ur%wboP&ouu`B)qznKfDjoHztiAq^@g
z7fH?rrw+%B_5c69pA!+oq3H4hRDbYv_4M?tnDHc>L($I_vmRj#;4oDA_U^8CV4$G=
z@0;gAZDS`FTd+~#p`l0b>@1cv&y(r5`Q)+Vw4hVR3U!c<6|Y{snqgh8cX_!#Xr#~L
z?friWEdtA#z}ha~xN!oc&Ax6=i@jn?hXTmf=4bnUzgxU{^W;yTie&iQL1uAW^k!Nh
zkaXcr-S4+Kx3+*vS25iv6=7#?MVA&(!%f0O*}YFiS-F|t{?CNFyUUADs!o6Ku>w@=
z!<=Yd^uz;n`(oJoxU*ZY$93O-&tLB8#36X~%0oQ|j>4*_ty!Y1tgH*aatf<$NIfl<
zm7Tru_S+dg%M8NQTLdnG`qoJSXXe@d-jJ*8){}6gLojiL8;9bNg-f_2pmjQU>;Y>X
z3~r3#ucqm)WCi0Kz49He1wgF|f#x?3&w`o%yj!o|x>W+yw%{-<`DgF;rM@j>1#>b3
P0|SGntDnm{r-UW|a|(}>

diff --git a/doc/sf_and_dist/graphs/jacobi_cs.svg b/doc/sf_and_dist/graphs/jacobi_cs.svg
index 7e2c59bca..e6ea01301 100644
--- a/doc/sf_and_dist/graphs/jacobi_cs.svg
+++ b/doc/sf_and_dist/graphs/jacobi_cs.svg
@@ -46,7 +46,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="64.8" y="228.9" text-anchor="end" font-size="12" font-family="Verdana">0</text>
 <text x="64.8" y="310.5" text-anchor="end" font-size="12" font-family="Verdana">-5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cs(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_cs(k, u)</text></g>
 <g id="xLabel">
 <text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,63.82 L77.65,84.57 L79.5,100.7 L81.35,113.5 L83.2,124.1 L85.04,132.8 L86.89,140.2 L88.74,146.6 L90.59,152.1 L92.44,156.9 L94.29,161.2 L96.14,165 L97.99,168.4 L99.83,171.5 L101.7,174.3 L103.5,176.8 L105.4,179.2 L107.2,181.3 L109.1,183.3 L110.9,185.1 L112.8,186.8 L114.6,188.4 L116.5,189.8 L118.3,191.2 L120.2,192.5 L122,193.8 L123.9,194.9 L125.7,196 L127.6,197 L129.4,198 L131.3,199 L133.1,199.8 L135,200.7 L136.8,201.5 L138.7,202.3 L140.5,203 L142.4,203.7 L144.2,204.4 L146.1,205.1 L147.9,205.7 L149.8,206.3 L151.6,206.9 L153.5,207.5 L155.3,208 L157.1,208.5 L159,209.1 L160.8,209.6 L162.7,210 L164.5,210.5 L166.4,211 L168.2,211.4 L170.1,211.9 L171.9,212.3 L173.8,212.7 L175.6,213.1 L177.5,213.5 L179.3,213.9 L181.2,214.2 L183,214.6 L184.9,215 L186.7,215.3 L188.6,215.7 L190.4,216 L192.3,216.3 L194.1,216.7 L196,217 L197.8,217.3 L199.7,217.6 L201.5,217.9 L203.4,218.2 L205.2,218.5 L207.1,218.8 L208.9,219.1 L210.8,219.4 L212.6,219.6 L214.5,219.9 L216.3,220.2 L218.2,220.5 L220,220.7 L221.9,221 L223.7,221.3 L225.6,221.5 L227.4,221.8 L229.3,222 L231.1,222.3 L232.9,222.5 L234.8,222.8 L236.6,223 L238.5,223.3 L240.3,223.5 L242.2,223.8 L244,224 L245.9,224.3 L247.7,224.5 L249.6,224.7 L251.4,225 L253.3,225.2 L255.1,225.4 L257,225.7 L258.8,225.9 L260.7,226.2 L262.5,226.4 L264.4,226.6 L266.2,226.9 L268.1,227.1 L269.9,227.3 L271.8,227.6 L273.6,227.8 L275.5,228.1 L277.3,228.3 L279.2,228.5 L281,228.8 L282.9,229 L284.7,229.3 L286.6,229.5 L288.4,229.7 L290.3,230 L292.1,230.2 L294,230.5 L295.8,230.7 L297.7,231 L299.5,231.3 L301.4,231.5 L303.2,231.8 L305.1,232 L306.9,232.3 L308.8,232.6 L310.6,232.8 L312.4,233.1 L314.3,233.4 L316.1,233.7 L318,234 L319.8,234.2 L321.7,234.5 L323.5,234.8 L325.4,235.1 L327.2,235.4 L329.1,235.7 L330.9,236.1 L332.8,236.4 L334.6,236.7 L336.5,237 L338.3,237.4 L340.2,237.7 L342,238.1 L343.9,238.4 L345.7,238.8 L347.6,239.2 L349.4,239.6 L351.3,240 L353.1,240.4 L355,240.8 L356.8,241.2 L358.7,241.6 L360.5,242.1 L362.4,242.5 L364.2,243 L366.1,243.5 L367.9,244 L369.8,244.5 L371.6,245 L373.5,245.6 L375.3,246.2 L377.2,246.8 L379,247.4 L380.9,248 L382.7,248.7 L384.6,249.4 L386.4,250.1 L388.3,250.8 L390.1,251.6 L391.9,252.4 L393.8,253.3 L395.6,254.2 L397.5,255.1 L399.3,256.1 L401.2,257.1 L403,258.2 L404.9,259.4 L406.7,260.6 L408.6,261.9 L410.4,263.3 L412.3,264.8 L414.1,266.4 L416,268.1 L417.8,270 L419.7,272 L421.5,274.1 L423.4,276.5 L425.2,279.1 L427.1,281.9 L428.9,285 L430.8,288.5 L432.6,292.3 L434.5,296.7 L436.3,301.6 L438.2,307.2 L440,313.7 L441.9,321.2 L443.7,330.2 L445.6,341 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_dc.png b/doc/sf_and_dist/graphs/jacobi_dc.png
index e0ff1fd7afadbc04e7a827bfa81ef0b620a53044..45f9e15cc323995cda0e03239e81fbedf449b2de 100644
GIT binary patch
literal 41200
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{kuTgN}XPf45PsoLtm5!+!BSQRcXVNpcDwKfrMt<`$(
zc6Dht?K+{?ox4^fHssN2?$sMMb$Asz23T?E*?tka<l(<;j`8!q%4a4d2B}R*F|z#r
zeAf;=i{f)L)7uRGJgb|P`0CA1DJKra76B)7ABJG{`~9jaH}2;Of`v>^WNrSuedqk?
zEDqit1`CB4S_Paq6iXCO+~)-`S_HOwGc5qK&UrA1fV5nY<ZJ-Z0#?e50bo<pRT#KH
zroZT6aRAXAb0;!rv<NtHEHs9h=QfartO(5C^O0@+-fy$^&kkJY+AU^S{Vm7H$jGK|
z|L=FZ&&;!x-hKDo@@YTspSS;i=FQE`H@9R?-alKZWks4=y}1KN;LbU7WZZfr9+v*u
z`~BWx_kOv$jEV2l&dg{${P4le^!Z<Z&bpnyf9~Dg<)2S!uQy0M#4>-KW$`nf^1G$e
z{h!x;zgzC&?#`_G{^7RV+dH04i|**}FQ0E*{LIJ5$f)8`r#c58AKQZu4-eldx$MjE
z=I-w4A3hY!j}MOAmUq`HFi^1e*O!Ay8!K$>l8^C-=|&xyTYm54?EHO|uIEcFudRzc
z-6Lr{!!%p0_V>57U!RLRU6J8zaAILte);6i;^%kj{d|3o=53!mefsm`VOQr|xf0?x
z$0Bg)_4Lg*Z){5K_J3|A(|0;+`r(HUj&uq;oV<T>s+4`54LiTwlN%e8w`5&C_4?zQ
zH9CHCEF9C)o{8E|7jT-Q#u(7SARsM$`s3r{ckAEX+iPuI{_abBbJmUh|Gw&Xb$4gp
z*-<!keQ#&y!xtA9i_W{ez_IysR`~60xi|OM+aC}O|6gO6e2iya)vJ}K^VSPEO>t*h
zAn-N7(UI}x%a<!wc_k$!O+9pKXYq3mUf#7PB{y=+f`WoFuC0lj%G9+ibIFn=0^;KC
zIXO8qpKr;zdFlD@*i#7xJ9d|^jxH!Lczb*M_m?rQffhAC40NNnsp#mu*)(r`;p1a=
ztqH5IdZneQb#`{Lu*Uwo@b1tdr#>0WN1s3M5)l=hICrjZQj!u|^TSQ^<2eGWQ-nGM
zzMeR(zu#xFnr}x>&l2C+W-+y2ue!LnTv!)t{p|ew_;;np`(z(~yPdy0@o<|-=B1Vw
zFEWILgl5=OZrc6m>8AAaa#i2o`MS8UT#qT{y?F8Bmdwj-OTDLu-PqRC!y{Mo!7(X0
zdFQWJt2?{97kf|FdvkmH`PX;c<!h(3w6KJ&jVi6ocj494(^FGaY~+)*s*tfSc_F~b
z$$6*jcJ7<o+xrET-2@~hJ&*Uvc6N0o-Pn-0Wcl*l=lwlB6%`d5r%VxHsQUKC)5)pn
z_w?64*yU>+oSc}7pPl)b)qVNple6acm(>3L2J+0F%Hl(Z4(<5&>viOgg2btD*BhDH
zU)<ks&nso}VAtz)%8H7OesirtfBdtS;ft&LnR;tmu6Ig`%Gp__$~HE07CN_YN;x@6
z%XYuOqHmt80UcFOrpMPQT3gR{Y-YQ-Db@SX;lq}Nk62cRuYdOOxcu>~twyP*MEbMC
z*2SE({eH*U(UGzC*O!OycE49MHJy5Pwz+ZsJ)1*^4pltvHE)=7Qh2d@|FN{qg`dxw
z7vC+tUijxn;l6*rvfu4`tru7OHFTNp>}OZ?Tmv)i@3Xym^X8WP`}6Al{@R#+Uasu@
zJ>UELYHw~#X3xF7t#tnU$&;O<qNL1buT8tZLF<x9@0Kkl>kV7F7EPEo?bxrcuU}qT
z%I&sz;_G$0`%awj*p_$q)T^tjU*6uX|Nr;>{~Wx$rQt%`^X_^T78>T>+VXJ*%cEH(
zK@kxiQBhK?tgLe9(>LFgFw2p!|Mx?=SIYF!y4~-TtgL3uwJzV3d0EXY@6L%Mox-)N
z*z#^{Xq>3*4$|4qC;Q^=ZgaEQy|UJ28wwvEGg^Q0?Ag={3mpG^I<0S#eXXbZ{od&p
zE(C1LzkiP3{?CDRvAcKtez$w|uWww6S(mTe{Jd3ZwXd)fOJCmIU6~Er%HBrxKi*yb
z{u&n-*Pe6#UoM|-(tL1%Y2KY1k1Oix_FdbO8GJUuAY*>br_STaeC^KF-|v=h-T&vQ
z{;Xx0v(BbnUbpL&7Vm|Bf8W<v&)J=S-%i)gF3x!N*;@|}x7*5bb8}y2$UQT|@YcrU
z<9Ckdn$0eIKDRup;oAx2{)(8-v+w_LW8U)g^z`4~+A?O9JvkxBd*Mvl=Ca>!w}=1G
zHaEXs8+(49t*OK9&FTHe|2}&B*wo?l>C?sX+B!N{7<A3du06i9xBC08`M*I$>5gY_
zZf=fR?l;%O;rD}Pew%gK*VoNutJtHz^z2MycjhfGFE6i_nQxjsjV*(jo$rc~v9YZj
z$Y8UQ7XiMZSH12Vy9RDKH`hA5!7Tfl&ido?YrowzlAmpq+QpW!{a)4TY4hj5|9Ios
z+1XnI7rTZ2y5q$0Ut`m)Eh{%a&lX~6<#2e)dZ25^p<|$;^LPy7<8`~=t@`rI-|nXi
z^Oo89`*xl=9=kB*(h^U(<A)C&GTD4H=9#Icrl!;aR(AI6u0=cg<2@O^JPog^+Vy+a
zE1rhGzrJd3&g~Z0zs9h({QW(-<NE3hVq#)hiHV7`PNrPqleKzsxjJ~B{{BBf%v<)=
z{+{;p$Nc|)($_Ooe0vjlHpM9O;lqb=_TEk%2Oe-WTw>L6u`T}hr}EnR`18NMz6KSh
zGiT0BNlPnwc1Dt6)8@^0ng7HZcfQ~Ge4f|)->=v2XELby@xe%5-mb>t@-pAz`Omw}
za&KMOQ(5dc*UB|3OY7_`)6YL|eKN_o&~SFPd3c3i<z)Y?Q@!T*I35^I{#_(%QP8kx
zkrJpJ2@1L-dN=#}x>$xg)$jM(#cxhOFDK%fcw<B2bW`tWjzDt{29ZT_KhM|yJG`Ut
z@rko%Sr>RtR@;(su_=4q&bFo|rgQV{-xu!7ZgPKpZLRj+?+cyV88Yteshrur`_S!&
zhuc?Qd3NN8i{D(Uqc1NnU#-d@)$2At{nfQ;ZM@P+X0tv0{f|E^NHCkN|2r=9r}gTd
zY$m^MG2K6({y1^`pBQ<->56dl_PnRxZs)rPilm*N=bM+OmwtX;>gQ)?Yd)VfPYvt#
zSvKi?L)W5^s`~H@&G#{(p|<Z{YOlV^6_D(`{R(T?YSH$?jv*meL|g4w+`2zg|1Hz1
zEhRpscKZbm)vGXY2{v?fcQc;<zhnRZf7K?wk0-jzCBC|{(#6#^v}*q9_4}j_?0wUr
z|9n^3p&eIFPFA-)_xb9^<l_c2eYRv?UgmY3Rp|Qf>de$jThrn~%S1D;ubX?^c703s
z_laA!n9N_l^3?erfkp2oF=)6n6k5o<`&hGdJAZNS-eT4k@10sDOJmFLmNL}*`FLE^
zPJYUoQ1%TKA0HW=FP1Hz`@H-ApXc^Zo<6;}HT$~ux}K}4@^wEH8JO94K3K>J3o{2S
z)qTHi->)nuXXl%n)A_B--e`Q5iQm4fnDvsVcG#4k6_NJFpt{Lz@x-sMuTS6o_|((9
zt?Df+Y=szFR~!xr{W`<qL5Wr6*Q?<tPoG|#d3l+fb=r<y72-M(4+1Y*7Cc}mzf;J5
zdwc%(UH^ssZ5%&8JNxrtyL`pVrPFP+0-v9spMI=Ia?h7b-V8l*wzJm7?%q`UyDaVO
ztfz(Z^Y{I1`}z5~u%O_<;`6r8zuNdMznty(GQRF->+<<^QVlbW(|`S%7IJE9ev#|`
zRmt-AH!WGZbYuDZxc+T>{{Q=ZX100%ix(OHzAU$|obz7Fefpd^Z|s(7c(vYLotT*D
zGv7|Op;K7Bs%PgFlisVV!!PfxE}tLw_{Yb`ojpA%N4rFIA~qbTwXwFIEoq!)Q2i}u
zeYTLWaOJC&%L7DOHzpr1`t>EV|N8H**W;^MV-;OwRZbt^2rPg4^l4_pwGD~RZ(prm
ze@#cMn=Qj_ap3QNzu()Qvn_u&=h})uW!?)sY|Ym;CcA&1FKwE&#5C_t1oM`^zrR<<
zY_Iy7rE6vu#=PankBZz64-Q7HkK4QD!Gi?e3;#Z}+wVAkcT;M2b>)<8xwo^*?^Q0p
zwl>-vRA3)Gc<|PtR_?uV&DpXJ4&Gi~m-2SKRC_xsd)>tzx8#|pk7YzX&|`l5>*}7$
z;<vkAue+?Iq-5d%DzK;NL_WIu?CfmwY_?`c<}G1sqcZnaeZ7>Flys-w{pnifjP19#
z3M#wpxGuNn-LBVL7CN_Q`OY>g-F|R-DTAr+<$wRa@87+?v$ON!q)C%Nb%|uJ+jk?=
z>Fbzh%%8vh>+9?O%v&Z*5LjFN{oSnx2b=HOCr{sJ@6@r&d0L~O62pwMX?c4-y7kFe
z9@<&_Jmcmj)w{b&lW%RwEO~Y1<l{TXdZjlPK6aZ|^U2dJ=f;75e}8A*+hcj&?zhf)
z`~Noj`+g|>{`U6st?6YiE-aL>shAMCIc;O+WwmYj_xp|}ElfW@uSe3jt?==&o#)?P
zT`gYy?ajlT&*vpyUgoP4y{)IEg~hE;=H!`~#xJj}oqatU)V494>BA#yHKmnX{L|xp
zd!`F}tIO5==bbsyDZF>x%PT8|U%q^K<ml0#f8tu(+KdVwILtq%d-v|0z18K14jtO_
z&HLT`{q{F+-jwKd`);`S;)w%|%%^4JE8lLt{^<ZS|Av&4LVfb~eo0A6w$<NKZf(ho
zyM3JT%e%X?MYY2Wil6!L$=mq^1`58ty}kVY{>snKcw{UtWFK35Gw0du{QXbk|Nj!7
zU-OCc_qVsj@2zcWeiX>n{YadzUgk5?s8!8()`wrO*Ke-=o_8kAc(GgWqo>p3pVj~W
zEzd2k_vO}XOC_bIUTO1BACJp#uK1Yr?fw1pjm+#BcXyeV->X#bxB1lJe_prcgZyDo
zgJJr-c^(-a8}{E;YFVM?w_G?hG`l9|?o*x2MVV5oR)tk=D~R2ef8Wlk^p(s0y1zeO
zE}#GB?wr%hG`#lysupyr(B5{l^6C5eC#)KruDCloI)+BwdR!Ficfdq~N66@v#?NX&
zCwow{*@;831<_Sp`JG$wi0G>u8<l4*`?*`viQ}R1O8Rsbk3D(M#<9U#r06r(pSwJY
zEdq5{6ttQWHvieKlhyub$yLVV{!2d{Tppjq$9FJe(te@9|C)U4s~#z+n4G!qE4b)f
z#S3%goxfH+3*D7=cw79<ZPoR>TRpBU>(~$=xA*_GsA@Y;>Cz*Y&Of`j`M-cw%<a1%
zO~>Be-a51S|LvpsYIZN*FXMPv-nA<3+t&0TV-7B^MaQ?kUA575(YDl-rypJ)Oy2ry
zju6A^2`f$%#QlAI_+MU|fa$x*{yl$gSH;!cYi0On_Pu!1`UHu97#|Vls*-ib#5!-4
zy?C)Qiod~#(*;kzo6jPIz5O!(@7<E6VQzJ7l0PLuW;<Px;%snwabV@=<uB}l(`HP6
zzV&_l<E`)GKbIS~2rRmGLMK77#Nld)Na)9M<5xOIS0)^I@IH-0(Pb^DFVDBaPxPoJ
z;|80qRRSp!_yiSO>Q1Q76R=WX+>q22?08kL-Y`zFg~KF>@yll8^m7{?9xuI-8&+@b
zdL?;Pu<K=$IkSSbVpAu)D^zT`cj7-w-M7>F`#-$9ogX-1`s?@0I;wn1r-f`+c`?Pe
zQ0v`y4-UmI4onN?-z_?=tMl_!cG6?%-@7#z$rZCZykygx{3=A1flIN(byq{{1;*<?
z%s4GmgXe&PWTF12PW2W(57rGyU0RbJS_FP6F$QqRPB3f`oov|P#IYCb6Nofp0LMao
zA%@lqj4K(!e6&zxLG@o<YisMD&-4GQC@U{MHgEBc9XpP_i@op3AmYRxbI_kD;igFF
z#P4n$S<@y?JXrhv?(u!KzgK<TSGIeu=VUcOX=!gzzb~#@H~ad!wb!0sU<L(!LkVLz
z$R?IP^?4Odsi&uHOgP8{>f`_a_jl*dXS08Py&nJf?v@6KqxBwiom3G}%sPK@vAbo}
zmlvtAv**q|n?Aqx*qfW1C5_W~?(Qys-pp^eAoun*ornz!W<^Kshd3|$jwkDeoFGP#
zMP;DcvgE~u#=X_w<F0+R|NqB0Z1q&fX11OEl00l|yi!MInP#tAIrW!<btA_@=5+<i
zipz6W1y5~V(7GZ~zV?gYd7IBX@pV5{K`rOs75#FyC(fMF`M#^}@2`(PpU-EWFmE28
zgOgL!am!w5b2VMvwQNzb^<YOV;ogx1azUD^y87oU!TulD*Z)1O{D*PRw_Djaa<&z%
z@9pj`{{QdK&(91k?d{cbgvG?%{QUT4ElV_zShex#*Xb+{iX{$A2}e_S76_Q8e|&UQ
zCt^cG`Mt{H+J6}DR6OpryT978na$zkC;i04#CMO69zE*f=H~TdH4`|b&oHf<5yH^A
z!ZN=8uj$=grH^~f?<IVBanU66(vim>4>q&!)~-%{d3E*l>L&NaZoLdA&YW4|+Aa33
zc+;j$cltT+gGRd8moP;bu4Lc}EVldgLiyL1mxsSzk3YX5@$iq2$K^XaI}7dq?Y{q)
zZ}ruvcVBy@&CCAptN#8@qSp=7-~0Rh{(HNBpU>N0ULC%ERwd)tDPaGkK@z}~IU6<@
zBqb$9Y|WZleRiK|_O%_yKi(}oE^Bvxb>`(|cZyEy`ph=#^_y#Taa(TmzmNU(8**=(
z#Z|xEI;)EF>m;yIS`DJXA+BkR+_6%|X_l<4-%juPw)_3Dke7ds9B~O-8+EjSky*mF
z%0xSCje>>6j#KA<pH!c3kak95SJ~UHWtlDQ?VA%0GO_W=L_Dp2Ig`b~K6+1up}*Zv
z6;{_x^B1nLG-BHTiomMU|9@pS+|GWMzCUzzSjMbpg*uv=FT18^cXoCrzP+{e$&)7q
z@9tPmnl#BksyDpE-*ytii*#kT9)+Ku>pxyl=Kl%Gx0AUNj;b(l?cMeHoJzg<!%eR4
z?!vONZ{Me}=-lKya$d?L<3MQctpuZ)fA5L}_U~+(&vIas<|?JDfr>5bAThzcBdII+
z7z3B$7gweQ0#*vq2Sa^ISADw2p;!VDNM_JhdkvBYjWb#)#2yfx?5P0D@jJwurg1G0
ze<>&K^kO17^ma9zeqQAduC4r47`PTPUt*21yI!p%>Y&&%4`L-#gk3pn0BF?G9jqdV
zQD=S#L#sfQ3b;(+O8B{iNu%Y0GB~|ei){#D*bCAKvEYE{pCwE$&faC!+1$`7U<J<6
z0duv|7Duj%NiEoGK5N;-D|7zk^$9p#;Q|}5YGum|rzK1gY)4lLBylk=k&fV4C=V{4
zuC5eH;+tsLkQxxuDzF(ezPfM5pSui-E@y-1Y8^b5u##b#W1$v{bTcDogHy=zHEVR1
z`OZFOeBQ=6C@5&_z34!ZZ}0A&-dX(o#l^+!g@uK7vD4?x^9u}|c>Uvp2MI#L!mGFT
zmd*`f_?z?k+S)U-ej5GUdGlXh*NWpI&s+5pRx(sg)Jssza;vMe`~3X;^EWp)U#+?y
zyxi~N&f@f4Wp7X2Ex+$uQ)6SCe(uZ5Tkdj|E!WmYSO4Aha@p)vTYDQFv>NKfWMq6o
zLYSMHRJyxoJ$}aoiVD|I4l~wd1Bn#14FZe_kB)Rk=!jjqbSdM;2E}f1{j@hXHhy_=
zv3a7hdsx-q1C7ix&GY9S-#B5ygjrd6b5$8HoZnUQ@=$Q_qaRgA&B1QHBkI7}5GS&{
z>14*C3<EFLfDWl;8eAt&o;-5=xN+8%6<YE2UtR?M`+fiarktBbj~+i}-0}Th^-Sw>
zJy1JJlcBA>{qnxr-&*$NwV*L=*@E*-)ASPbyH+J|871<7`ewdGR&#sg?dS1In{CLu
zYxVtO@N&O}tDgS9&CScZwD9pUhBr4iv-@6tadY$X<Cc4?z9zlAwAA#{yI)@5^eTGb
zlcpbMgVPlg-^&$09=6|oxZZcR*}LPr%HR9Bxw-AU&L?LxV{7(xrU}!gu{q@AtT}FZ
z@#4iL%a{MYGVT5T|MM0sP*}8Rk%yPpqfYgCpzsQ<ac%Sm8-4n~6#qcc9!EEj@dCb=
zXV_F4WnWwKk*hu+i1CWa+B>g%-4_4;&dSQ_aPr5`OHIwqnmRfzmrZ!soOgb&`t$Ml
zOp{EZix)4Zq@;YfnLhvHgJ%9D1Bn?1iHDx<+0&p3O6&!p45|+*f=xvyUu@Alp)%Q_
zWd-BqWxkJ}&#zCrx2H1hA^(B2%@0ea?dR^lnR6`1jQPTbL}vyrZtl*Wo|5^&5fL6a
zIXSHl`5!!+o&W8}=NA_jzr4Jh|K!P&ySN*SzJ_qfPSAVs>7;~%V%D^qIcb-cc>ekK
zeSiAnW4&?x+jDPEn=xZXQT^Sr+qv(GW0M*E=i9w4>^Dw7w?lq4SMx!K-{0O^7C-Zu
zx}LWrh!IpfXWtdQ#r^m06szO5+!iM^VxKr&X$X(2Y<<0c|GYhWY}|UKj_xXb{o>Nn
z?%yBxR(}t(;9T-WNSB$7M?p!cX{vVkrG?Jy3^IJ|+1J-SJ!k#CWPW%^$dOM^PiNlU
zWxBWeJDZnQFI)4$#lLT)ZQhu8nC;h>m%+K~%>zK0pFM>KTr9Yp<>um2vb3BTxY*6G
z=0|~9-klfsWRGl})2*+hq*MV4bi-sewaJ}JmZ;eM{SpkC2Y9pb_?_peDJcc_Yrh*N
z9%3nHuqk@N;oQcP_~ypOlGoRGci%nt=jUfnU*FVYJ(5>{H!(NBi!wv*h+_;~bAPT0
z*MC!4Ilc6)Gdo|%j~z#o5+59B1kXLh9`v5B_jF;qT++2Qk)Zx>wo$wOvokZDLqbGA
zy^obESC+iJHTCQ3>(x2t&#T^Ddi~cl_tuo(?{@dg*ZpYpxBok(ql05t`TKLn<?Gj+
zE@e~&m71GGV}6Q+iZzM-GX2ube__h3pD`XD9v>p!^LvRU#_g&2D0=sLf`LKpuaaf{
z^W)xuS_$8(-m&pYeRwuIKkj1jb#)<73oLZ<+6SkUUo&vodcU}M_`a_|of6{)q3CTn
zil(MlA4g<lXdG_mFaQ7Z!NKM~9}e@kw6qwMya<Tek`Z|OtjHp#AV!_|m!1lsnWid5
z#tlN7)6OOx?~^sjzjvor$IkAaEJOI(sH6FHpQZD5J{6PUW3T`7SUz%N66@bzUq6RW
zZvCK?%y3#A)LyJoVZ6XDtnQa`ZB1mV-M2^G`bN38Oy*U;vt$4bHhg?;|9|HDeZSY4
z&DL;fRbiNRele2<NS~D=w_|+cnl(Dxa&JG|`0YaO_PfVsnPvxMWdy7hnC?8SQFHzx
zEeYODqH_eC;#C-aC0tzO`sMxo`PT1tH22&6I<YskH~Z;_mKK)pJAG%FIEIEA85{q-
z6sCAeDf-}4|I$@P+z}iLtuL|0bRL(lm)U*SFC#;v`un@oS65cfu_$bsX`DW3_H6Eo
zJg?l15ez5Jpa0I$=JaFoDo^o(%9za!zHXC2)kdBN!y1>Dy^GuV<^3WeB-Zc$XJwpz
zuH?OSL`=*ZzD8D7R)!--k4~*V@7gW4vFNGS_xYc>yH1>))&*(}aPO!AJHlOvVfBfm
zjXREiH_g7*^WZ@OpPY@y`nbIe79}qP0s{k&962(jx__>9d6jO9q)gJvoo?KBi~AX;
za4iu3u9NVRNzCa*2g?Djl=Sq?85fo0DjqOCdi2Pm_!&?A|KIm_e!UjW$idD1_*!)S
z)3w|0J=%QU?(oZ!Pxq?d7v8V^o@gL(YVZ5C+wZ-)XgjCUZhF7{-zCf9`z{zBUFjiS
zVCfak@bs^s(~DM?174sJqUH1JX0`E3PntXT><q)?AE)F0J*xZjcKiLbD=Pwz96Pp1
zgA3Gxz8W6C_QO0-Hajsv@twWARaKX2yzbhK*A-ey7^nMRV-x|k84hqAIdWt}{r|di
z^X>iJ+}M0)o2e=(9eO-xneXgP+1K@gf`bibpEb$3alwDB=%SiUd<j2AmOHJm3}IRz
z;1sUH@JqqWY}$<*H@MDcURvU*yVb2@)#Or!)5}+IsdekH=(b!Ck7Nh+RJam;#+*Lj
z!5YA^5Rx?_Id;{&^Hczby)rnnTz9(A5W=Xh7=4ga@rwtj3V0yJ{NmT%9VhmR&H=@9
z-w71~#gYS8S$R}N^{>Bg?O_yIv@9hx)ew}FE1yYDnlx$E*Lz)yHk7}QJ2%(by<g5&
z>rU-yReSsSYu2nOlFz@oN|d2&_uS3t=ciTrEq3eW;O5@F#_YN&s9W@W&MaYvT@9xf
zu2{OQX>#NNr;yoy{?t4>KmUB~_q*Y189!WE8O$SX*3-<+FC;1HSyyMbe$OYa%gg=O
zf7tcpNy@y6N1a9T+i$;}aW?JS+uQEf*TtT;c|QODANB8diqDH~-M?-EgNBRk^Ho_p
z%Xd#$nqad-t6`bK<Pe5d4hCU$zavQ-Crq2>cDRi<a!-X}^6|c<?)`E-GM1a}yneU;
ze;pgY+?&!r^8bIZbBpO5$S|priQiLUcs;Iq?eUGvd}oK9?_R;I!oU@Hey3CK#e^dw
zDU-M!sCwnIsxt<3%vwrxdtr?MgBzp;Tc~4iKi{=m?Bkow=Y>R`Sn4iHJw0tp{{4NY
za(P6+!F7kx;6%qs4aN^aOSd;oeziit^!UpXqq;v8pmDEVN}2&Ou(bfCukRf9pKH~+
zYTEy&+9oDbj`d12Z%98cXX3j!{ro(+=U-l3?Oy7=df(Dlb1aJuBzQn|<oZur8~s3&
zr*pJFNH*(*FsMGM_^^WE6sRg~S(a(@=fmN5AFeO+mHwW5cXzqEvhw0P+3fssXKroH
zX7up(X8v$%uC|rctS?`_Xl>OrHJxgHzh<&!@iPHAxp!ZGG%zwVczAduytuG%&!11H
zx8&U1<aIu9x+jCkqItn{wH(_ft>azEP*ohxkgAxWnANf@(`TN|Ow;UZ6|MFfD;ct8
zg}wW_^!PJT5fKIf8JRbQegy>vt*xyYv)T?Od{`N4oOVV*QL)iozV^!Filii^lP6EA
zsHrW=l-gbXKJDBb%ba_AX3n)P7m|{Cb@}gWD^TmEcvbLGiI7i>TA~j5n|OKzOtWuo
z$^7%@^Z7Hg&ChH9VZ4!JHpef0=k?iV)6S$BGw@2Au`JlIVZw<M9^WlnTU(DDJN8TF
z-?z87j~|z>KeNcS`_A{W%quGd`E5Ql{66p8#<MW_cwdi<<)qx(+X@f!n*aDBQ#x0N
zMc2jlxhTU@rWXg3B_%*@Z0pT8&n)qr{NwNY`t!$nrT5C^-`=KcXlVHK->$dYZr^#n
z>lo8KyV_fi<<ig1DYSpqy)t<DrJcp;?{>epn}6>8jg5<cSH9u~bu7=Xymgd8L-F|R
z*MC7{39~+)(q3Qi_v`h^)2AO_5x6*Fd!B6Uu98CgedX`(aj7@9w8X^hs5{WW=;GqC
zq3EfXRmls6hQkjN-rm}Jr}FvScb~hux+3<~SgwuUz6><m^gViiovn7*ng_S@_v>y>
znlXL4dq~KX;~PU)hcQmsZI_?`>Z_feuAlzubN!>5UzVWJnqWCm2TA4^OTXwO%w$n=
zIm?03j){}GMN&JapJ7F&6liFdnVm1?NQYpm-SOmpTTo~Ja2xO9)YH>)?(dts{eIo-
zkB^UEU!9t$!tg6{ecav|W`9-x{diLhYThpoS>AO~A(`Q{axz2fysdL?O}g{w&gord
z&*#qJlHVSo0~%1>`)%IMoV1shmfC!|;CyD5X*VmkScUJi4@c)%7I$=YJ(}!qr)X+A
z6*LV|_qVG5u3OCc+RTL88<W`+6BEzOG+ut^xBZ6$%xC6WPyc?ey8q3aoLk#+PoJ4-
zJku!EYwGQ&>7EQ<Hn+5}RDFHtUC{C7tX5WA2!r-BIpz$5r1D#T@5(4<U2R(_edo4o
z*!Gqdmj18*7!Dmi9EsEh`ogunF8j`ojn|8rzr47(_{`&_pz$qGXFvSPF$V?4fQ~9Z
z=m5d_s3Y4xlnb}aKcSP*7<TYWwcwAC<z1R9p6s4?hUwe0RSdIwHi>W03)ygQjzE<X
zW5Dxkc3(xLwKW!Z9|*4!+i+4t^nmwH?S@SPC3~mWzY@uhJ2t~u@s%=XgVpj|Z!NgE
z|K8;ZY)+9q&~-Ab;MYS9og*tXf>=eGtZdjWWNih_S%W4B!@|S@0|Qmm)Gn=$x0f=>
zc<}z&Rq0h{pH+*0IJtGhThkq{chAb5vLdW&)d`geTvOuM+*U1S%!oId^H;L%+}bZ8
z*QduGO*@>j@k+_*mKB#@#W392TW!96-!HBEHJ^DQ<293J%<xD{Q;Up@oZ+LEx8ot(
zy!wBYpb3t8bMpr)%dA)3JwCJFRdPc49=F@dtLD3lZ}4II_$ZKZir#|*!E;!59<Q;w
zD#|do%-VxN#40>}SHs&f>)>TR3$w4Un`2$xSAM^C`j;;ypFVxED0sjybLPw^&!2Bj
zIVrSg(IN@E8jJ1s>#T3yy!kJ$${{${?EdZsS=I%oj3gV~rZujdp~E8kU{2YF=f6v`
zUUDrEs0vSKdeE)E@5G~{-I1G8IHk>U9z1N9{}v@{qomYyak2a6oSQ~<zh0^b1qJQ+
z|L^zTE02C1jGSuN@Qo?pX|wT#DRCT8YE~7K*FIpHlcoK$=oNE6*8%~n@N}kxZZX{(
zn^L)xkM(?f`Db74?@g7T(|&z>8+}-J_5CSYp$wmwGD$S-(Q3HF`sQFP<CFrK86njt
zrw7aLuzMW>Dn-hVG1&clGC6dgnvu~YN#nFD4%uH8zY=xeY-n@?rKe*IY!+Kz#U8Nh
zuNGS*x7t|L;h}uj*|x<8w&$O>;PN_lyQ4uVnL+!RAzJ`b!h^zFweOg=#s63{nQMVS
z=?bQZTgQ5(f4<p#{#31vre<gQyvk)_(INGrJDFCTU{7B#G4jCE%O<?bpG{$qI3Xgf
zadg4Tg2Xl1l}ng3j<}W@F+6+nq~O5;#`TXYD=Yu}dcFS7x9$7CI<J1UT<biO8}o7|
z$I?&k?o$?iQ4v_lP*t>7e3L*4L-ALy8{7&@9+@Vk@+=S#zk2fjQTJY{qbmXz@9ER-
za+<CeyW?S-^q&i>etB-aT__?tbxlvcK}gM}>^Z$z(-|Zj_8epIV!d!ymZ8~aMpKIZ
zgN7$k({s*$w`Bm03mlMQ&M=xOVP9vHzvpAy{@FqKE6k)br1~B`I^|#1yLsZ$1g5T6
zA%>FPOuK!UK0e_(Y{aS3u+y%;MuJ^K)Im{?YXt*`fVg;g+V>4RY}T;`*1lpZ)7`2d
z?8wxm!yIgPbY+5p1cwoeCj(E&I<5sQ4vMRm_<ei)^x3mXvu3?2^a&L4n`d(}I)AV0
z?{9DaUfJ|&`lLyRE~TE<)caH@6K7hi+wn?6r^Q?B-nU2V7`zyGR91y$@hk{ou-%cy
zz%0bT9Qso4ftQE)22ijt>_|B&Bv<?8qLF;|<z>7lPoCU*XVI+UPft9rt@$N4`)a%1
z4XFjUawK}(<h2{t88&=+YdJw<)uVL`Qq4U=4Bmlrmfn+Y-eb;q@@wUj!$}wV4mt5S
zItDSWQB6NLC-KAtMHO}R%bU~BXYKudu$lemyWQ_C%HPS@R)2f4?RMVblux>sa&B$u
z+?stoY4gn&_xIZ?yY+mi`19xIXPx+cd(LFD^Gdm_4qLl!%g<7$xjYS^%r@7${F_CZ
zfka1t|MJw+(<FLD{lD_7G_&(Bi(IYJcF*LB{`vK{-bO51T+7`M#K_|@y^PU&>T9K|
zE4^3^E?B;8IQX0^!K0ZC<V3#q=4N*OppcM|wclfRm+69x2i1F_tHVG=xLxh94LLWB
zoSdDt_k4S~eEzey+wU){{{9ZMBEhowS;6zU<)4m<$L~0AS@}tY-|mOP#*G_ioK5S0
z{rvoVeZ~!Hrdd}y+<K*c?w0&I?^(&C5D}e?8>g~6__7}5QuE%+(GdCj+r;umENk8S
zzLW=N%{jxQH$Pik;6gaV8T-<%&9luezI(U(@7*cd%Wo;FoO*89plE0q#K=?NZ~Ikb
z`<){0ZgG9K2L~EK^+2=!z8_8Pa#bttyap|8x>xr*_uu>f|N4Kw-!I?5D{W>_@W25y
zo%!SAW7~7_JBw8JR)1f&Q~XgnqdBKbi2U{K3En<FPZ=*<-J8_8T70rYU;Teu>-)9W
z@1I>E8prMEZN7YV+;N6w?{6JF_VV)IyFITK-txAaUbBXw?btCd)(icYE?t^okjTU>
zrn6(s>+&}@4*vW5d!|k0rr#02zrB?-O7Uow_Fz~Ov9XDbR|+(I{Cy*693}B^TV)8t
z*F}C|46bhja?N-g9a+pX0xB6wL>dewnv`E1%~LoU8M$jEQ-v-|?o@^sk3t!*oOHU-
zb+*k^`}F;@E96%3Iz3*(B*Cz0(<TY45{+Id)1*5)3g12M7S~_4qiN}hStgl>K0G|k
zXi@Zpqv5*2#_V-FmtFeF$jZv9qNXM!BlD(kkMC?V&~QN9^Z&nIuh-~ua&lr?8@*jk
zV@2K7Gb#+PW@K$o=HXPdP&(Akm0-u>?i5h4cLjr3dfKaJ_KfR6Lz}x^Ze?0=D<@*}
z=8JRucpCrBpOw{q;+dU4(?qTX^`MdM%f99pR|G1Dt%-PO820|Mzx~rcKR-W>yS><*
zznsCx-=AGUOY79*IVVndT)K2gE64f$y}ds_oz}m(DYe`E`nrP&1^2g`Tu%w{y}aYq
zs?{^>>+PJ|f2HrK^PRx3B6-!>HbV=E;))&lq7KC_o}wG%dKh)iopIS1_4jU1)WfZO
z3s@Y?k49=SNR@~%tPL|+F8uoE=N7Y^7w@0NNG{*Igek&Pe8c632VNF<uwLN*^yw3*
zN;5PxjC;uMb?nwpuTbxQy;6ENcb-Zxcu-<>(d6uF!|5j{t8XrO83da6@io8e;^Dyo
znmd1Ta`Kkk+t+I2c9*@iD19a3JImzY%aTv8*YE%IWU_zJ_1N;lCnp4@*naJw$qfqE
z&rYltmNR7NYpi6DYJPpx$Y9qxhEpm6=B`(ts|Z|Y`fzmS%tm<z(dd&B4%t6NRWw%q
zW1Z>4;_l|fx?!5{ER)VHTTDQ`v1dAW^Y{N1i)NjF{Nu-uU*6xBKVa*)Wx;}m7cVlt
zTe7mU9yxw|y7WH=Cnu*L58LG<c9m$}-j)kmbqJb1GrwOWy!`S@JAD(ADQRbCF(#Nu
zy}Y(oTE6B3W9;s-)YH>+K`pD$YUWoOoDEjXV!~JrmehqXd^KYW&}vBiw1VN42E!`x
zRrim6O_W)%nrTM)qC=NuT3crvK5W?5l5qa?>ZQjx8$fID-re18oOp;u$~5c9`?~Me
z{m0{LzlLto`Vsl&^74LbhFwiJK`SONFYo_7$GM$vr~K-UlPQnh?SB949k=m=&6_vh
z+>ppz|NHiRtvz}=Iy?;3w!c0J1TYr7y|uOG>(%f-@5=YD4&UAQqdRN!)DQ+`C9VGs
zCB2L$60gom99ZCet$fw`khhPb%7Ylcgj5N2XnNRZtE^h8)xhY#wOMuBB~OKKO-+*+
zBxKgi)~_!;`r_hZNs9u7$jC^Wzh5pNIdY`Jhw10b<@0Oyh3~KXn{jQ8<jIpK-!aUX
zH}Bjm)9i|et>Sl{&$X|gCmvVPxUcrNQR1N%qxYc^5hs>-PVVUGNqKan^WEd<Z8-~z
zpPzeof&Ih7cKM`@5if3UUw=M#?Q142hFfpTo}HU}dQatN(E7*VWj={VIs`?h)x4hE
z{G6{y<E_B<xbp0+cl@{BzAJj*koUHGpOf?zbZ?(HSo?g(!dP35hRDc>q@+K0d!iI4
zJDhrM%IV_1xnW@)i^KB6r~dT&8}2MWn#|xG&aiqj_m7BYhGp~aoQ%EuZq>HxYg*BI
z3u5nWRlGQLe(<Tw{`S6UX=?noUj#twR=3^GTm30ms@Lt`uj~7b3Lm+gn`i4C6eM(d
zy8d#{$!az~9yGuE{OR-OnfCQ|VXLnyGn|`Y*nH-U&!<nHBKFtW8X6j|iQ9WCIqgGq
z{@$anuCA6eNMO*7-j?$F+uNL*n_Bn(|NCA=MI~hC+0sx4)&moj-HZPGC=6R4cNV19
zJWob{?-wC|+pkmh&kobRCLeYFP%rmteTH3H4R&RW(V^UyKhHJDGiRJXefVX;iz1<p
zdAlrY7heCq>|Y6EHp{|E)5N1*>Lipita--u;Ft63%JjF^jnWMEIhBemac${Ze0>)$
zUIZ<xlCw_V^Xt`WliXWV{{H@MoOFa^y=r95#{<m#7uG}?gDR8n>ty?Fzs)#4!{K^y
z`O8a3AKywlI}5Zt7Sy$wV_Cf8ai8^`W2*nYuCHI}-Y@s&{{H!wm-`zh9ALOt_xo+u
z{d4E;Gifm}ZOOSg2{g0gE?3F2{IaK`<I~{(ueoO@J@z>_Gi&$!%^|E8rZZ$*KBTcl
zYNM#Aa8T~r6}9VDwa4vh1PzCOv0~eBFN8tA$NiiZ&)O~AJC<oRq;EQ(!2M)v;QTWy
zH%7a=yMO+4TEALWe{aX<r&1;v0?ll^THimi@k&kkd8gm**NW=O>7Tab-JNCs?_+=X
zjYGTE`{^;1KJz)M_}u>gPkshRN5{Bq#;fUJ?NhJZ37Io%^QXzR3u0C<{MyEsz!<ii
zb$6DEz4`{{@{6rA`>SShuCNfD$r{t=ozD1LRc5uB^g>?gYqJ?<1PX+`G%_#^Wwe=F
zD>YlWfqB7&wN{c0;p<{fPSFhB)0aK#*kpgZliBO{K5GyAIp25VLaWeoPv@<k_S^Dp
zSyRnghFhOC!<;v+cH=5ywgy!*LKA0j%v#p1wcxs+f)%Ibz6;r`0b8RwJ$%-%GhS$0
zCVAon_s4ivgXcV9?RIUGJAN(oV>_^~_V=VYbKVFtiMl4<*-=>Y<)Ztahy3*)l3)Kh
z{#CKq>UYW3JN_GQ8iXeDBy3DNxK2Xz%<5>yg5MwC%AB-#^!ewtH9AVO%vir%<kfl2
zFztM@wuP)N%i0?`E+)BAOAQ;kf*;=B{jYaf?6a1}SqpA$T<vyFe8$0*4MBARt1ogT
zD3mjD-(5AC@x!d_br0L+>mGbQZ=Zf@il&ITc=2)B@(ndVi}w9~XZ>!+W4?Oxi~2E)
z8+ILI3|q<cLSw;&#DmLbXz1yzn)ZCX-sS!C&OMK|`~LIKqcc8-q|J{dnCv?4bTxh7
z878~>dtP~Ye{1zcj-Ff@d@r`8>K>QgqRh)$p$x@cMG}7xW}JIAZ|%Wpp}lK&NbJs9
zvLQk{a`BcXtpwjb&>%90OQ{h9Q_0Iqt);K8ZA>{SbZblI;cIK7Be&<pwl>?nw!Xgo
z%&S!ltJZNX=uc+gexsVqu(ni(VcC-9AupwOWb-UInN)bbZO!>TYK>C@8Ef8b4Bhkj
z+__tMQEPubonB&97W1O?&SIt&%Na7Z3Pm1ec=5}8+N60w!Dm-(>ba7W)5W<uR5Nn<
zmFWx-y`m1glhhY0IBPX1DO|nDz;R(^u==(2@%{k;0`)%*%fGm`cJ}_+A#dN5Syxt8
zW}G{vUKSx6=HsY#E+yQbHDK){i33j699?P0!a~ZK7CZ{Em{+;SOa8#onKL6EJ@V3G
ztXjd4H8q^!ZQ0ajcI|s!+7o2$<}}}Z_cz~Xy{JRD_y$w!+sn_(9k9Llu;A9iSvgTt
zQ<gn{SRl1A>guGqU0O3Zf`mm6Y~Gn}DAi*T;=a}QobaM;S7xRr#MS>T-S_9yX(M^#
z*=P6sc+~yp_x=BD3$m}TJ2TgMyV>mUWV`==ib0zbnw)i}&dUzY+0v68xmNVRsx{0r
z^0^gtjCiUGk8XaOb@}6&#~OZ1y*7VX6B%jp@}_XIM@QYR2JM+FN!zV0OEh+Gn;n)N
z6trpM?NF1oDaO*`>pc~$A~~YA-sH%>(xI?e@b%Bnc5m5Z#I+lq8y97+n5iGapsW?c
zeIYQyBO@keYZ!xn`ut_CG2DG=GDnx);4rOzU##sC8=B6PusQAQ9<dx9|J&Pgvv-(o
zO@DNx^ULl;4(EKSsFyp#+NYZJ-U_)bap015V}_r4*VV3*L4E>T#V6#OUS8p-!k6u~
z)uz6*;BR_~rKm$}8DqQ=r^@#qg=-=sZ@kUg%h%A(KYh=(J;g7d$lh`P%<b%HGp*53
z;-U$!@8ws2-#M+i+NEhC;+>;&RJ_e4<k;8zHw9I9S2CofKU*Z}tXIbPJA$z!ESU9!
z&o{|+Srwt43?&{6B8^MWu^a$3C92==1+~jB=kQ7AKDxc3>i(;&o%2^SW$^H+oya*B
z7!gs&P$DuRTE^-242~;n9%WVjdsVQL(O^sBVWZs*`TKrq&#PJ`t?a&S-L<l79cSVd
ztyw3zg;&ga6{7#HyxNoX!-41Xi)*fGy?K@V<k>9`Z|y~ek2ieE6WtIL<R!M-_Sf6;
zoZ6qRa@LhXAJ#DJx~Ci(Y$&PqBjb!M*UIRHwFxzGrSIpRX_x0)9KHS6yX1AI4y!kb
zCB&`)`A$$osORuQ7h~6i4~0AlrJ?^ou~V5-+~j-ENYI64j+HH2K*c7lFp#IW_A-X#
znDvNnduZ6+o_v07g0(_4-_E0HiykXo3}G*;zWYMU+tXk1l2B*t$G_6GAAf#Ujdh$}
z!Wg}lEBo3Uh1Gnlcev(8@Jh$8_+rxk_MBeit0OBlmb}0BR!)BUq#*m%4eMT|z1sHH
zVrn<zk4tMG#2nWud1AleslMsu3sMCi9#n42`x;|?#gtLUM33)v<^5xIw`9x~9bWW0
zgyGCtJ%txeSI=g0F=zj@-@on7o$h3Y)tU_RPFgx&ezB}&hEs}C2Zu$e8pFP?*P>-C
zAN`KXW3aTe1Z5P{D~om=f3@L~(K^+#tLJ_m(w5)weiZ|gXg_nvng<~#G);u11l=M!
zCSSSYb&TiQq$xcjRwge4mh#7Ehg~}wd0^>3<sVO{^T_b2uZn8FX1Tf}xb-vp!LW~E
zeyhq(N*oA^J>chhaN6YNoeI4>c3h~s$vbCmuB!U+uA4G0&(_IiEM<DIbaTVOc7_?d
zSeY``ELfG5bN`(zL$4V3LSE^hkXEjQpv5XOtC}}kmL_Y?*z<<TM^TK2Er3UGs~z``
zl5d%_j+q=y+UCI;z%s{5nBnr}%b*GP`L*9>`afSEy}d7PZ`H@s`undGoPNbO`><Pu
zhXrRK=T#%V3tPnvLWCG(Sra&vwx4jBaMLMeMp!vhLKW9sA?u$q3~zt_T*1da?Z%Bs
zUJfe_8*Xn~%Cuk=qtR^tV8*p76G9$bGHl?x`mpZI%4sY!PwYvKsm`t0%hRB#X}Kjs
z(6wSl=bHHP>JSFmRgWL32sE!}EHGxd(BmIkTE*&cH0!8@P?M@2-|GHu$J<jTou7Y=
zH~RX_!UooztTUXPI5-U#vV`uDjqyFhWH(t?)Io5^D<1|>gSzt1$K#bB4zj<zx?24G
z{{ME%{pNm(D77;-o($?}PgHg{s`!vl_5Iyh@%WmD$HT7ctxh_cwC#e)vdpb#Si)-7
zGFWjPkZHWSDuIVj@y?=&vtIqb>kzX1)W$Q(s*D$oM}kV|78h5+6r;pV5jMLTw&!a9
z^bZPTTEg^#OK~cTgX`WM;svvRn9VtB`+A+i?p2ArT>ck!7CZCFuB!JwC}TIr_x84n
zCWfgC#l$OF4#cXLU({PD%fQym*nBYHV_2o@%L&yw540Mpzo!Mp#H@OK8#I6_ASE8Y
z)UZKunZPZxtmyPzjod}toP4~8lMEjzoLSD55Kv&?*Ur2u(S7peo69rBF7tHXRAPk0
zbg!GTar(KG`}=A^o1;L@d@<dqgpCmyS67J&3JM-Me*80Ny@!busF&d3=ci_5bm_kD
zdQ&s^lk5eTUo5+7#J8b@)xbiDDZ9+_s(dydi+j@Ml@e#g4(XIGW~%t~$J57AEy_IS
z?dSIVkFD?G4`l0H*p~a;!-Io=4Oc=zil^%;rlr~qfeQn_<XoL>`ujSAYV3i9ywXD1
zww}+=ecj9yA;gfJv1+c;p3vxWhLSA5Yj5HYZ|FOG=XuyJ*_c;p29aL7?lU(mYrMQt
zP&hg9`@8PV->+Vp>`=3oA@0W?&#WmS>erY;MAWxEQfhK`-WcI?gH!wG8m)F+b@t*4
zi)GyLRqMBKt;m#GxpSpSujWbyFYyf=CZ%a&8$jKGZZX|M4+}Qb{w_lu?%rLVf9TMw
z`#P@i5wfP?j5%fn3hw_t%de9&KKA=avbN$z{jk+dnn#=>I-=CI8Z=*OZt2VqUYdXZ
zsH9}ev7?L?C5+FX-n6W-m_0jxpVo$B3}!E5E5!>|wk}|7E0sC6YVYbDyN}<s5N&Od
zv-ODHJN4XL=}D6&HD6vSC=yaX%@L$A@2*tvf_X}d4wpuppTm%Fyi=A%x_Rfam!|KE
zwPSg#O1Vwm@%_BISuEYRxOV2tySq7WZ=b)|f4<s*qk0c6?6BxEs)@dKa@h?I!|5Rm
z*JWeEgMGh6MnwreRP;NeD5fJOyz}ARjFK<?4Qv(v{>;0(rBh*Y=Z&(r0kW#j3SRw<
z`_?=^@6D`WrxXWn+|1;9u=GrtaqaJKPv7l+pZ4j=$sSqjY0~+70=GZp_p)oyP2=`m
zJiAEe^9|Aa{<@~zJ1*}il!@EM;~u%Y=1nxqT(yL)t7hnmIr;ec&HM5{=>jOgGOsN2
zdYs?4Cc-i4|33z~*aILB_|DEqO4ilzVhClBj^kd%yXo}$6I0?iq!J>QC$71*ol9dS
zgW0=#b3IIF?=WB&6ntj%{S0pks4&SC_Dw$S>9l^|xmd<Ob??9Pyf!)W_|7Tj2WcK}
z#0_E(tkXBH{bf?v&s<VkKTAhU==ayhU;6DIX{`9eJ$E&?#md5<xf0A3pHk#_lY0}m
z4kj5+N_-h?r1R*C)%xP^wcjLV-|d%gzW8DtL)^<CgX2d16D8($988$NwSdE;)CklE
zmaBXsI88tPT_I>wNxOXAj9zK;Un^7prIto;8nzbPF5SK{=ep4*uA0}oH2W{-mDe-(
z?fjMX$f```>7hLByp^-PcZEjv?g(JyS?b856J2)W{pqDSR=Ya+e60kM_&#RxEYMYN
zuRVFPr1lZ#fz3=ia&KE!eepPu!o@X*Yr(Q6!yQYMLLJQuUg{+@%v)PEDgSJG{j0h;
zT}`TLZEqG>aPhxi9J@QB?5)@O-fP#nX8S%p(D-@FPOYwp*PczcOZ0C3^11xuU;X{+
zlK)Psi~+@mcIK)w8aV7~h>cJC^~E#g_qR!1Q;Qy^-;)q>%Gq6J^73l;|JqNUOTTZ@
zE^G2VxWzx?{KGAW!~gs&Ui$3pZQtqVE((bB98EfuRqS;9<A(3S{h#OXv9pWoFMGVB
zP?epBt;uJZb{tRDy<e4g?maDQm~>uYB|{fOusZXD?f2_WKRVj|^78Wj;~!_tka$yO
zoxk_%wE0ob;@9at=<Ae~yq9T_zrOZ&*SqC0msl@l{;Bw;s$M;B%lF_H24YQKW-;c`
zIxNzmZT$I1Z|A??v*`JLq4vxCn@gStsqxQwQ_T9|di|f~H1j(SC9};K<W3)06H__m
z-rm^>CQ?ipJPU+*+%j&-_tgcz%bd>UkUU|c;@kEOS@*R}Toq5GJW|oM*qx@@Z&#(O
zzxPY<gO&$gd%j*PvnuUUwtB7*HKB7s%Ouu)#h=b^{`w=Vt?bL4#^s0JKJfd`;h5I(
zTB1Poz&u-Fiz1bF=k`s3xn?|W%8tt>2|C2iuj-oneqZ#<B`Kfghr!kYaD=mNNR9D!
zi!pApynlY>$8Xc0zqlB)@7F5<XEsyDWCOA8jVb06{2o8N5dL6?h1<^;r>3^3t6f@g
z#V<H~m)L`gJ&S9$e%4;rH-oF;Xv)e<WmBpOpPiAswLSklXn)ZgOVEPmOP61tpMLFD
zh&uCwb91d<-rsNED`onrD(B0Ki*IghJj}oLll^seg9BdzFIWEG|9*1*-aqelU7GB`
zaO-X{|MF|=)xW>EIEndNjl~WLD_;hUmrQ&c8?usrec89?|3AG?pI4__wyvsr`FeWA
zo3`T_a<}g+XIQaPYxlkC{ycx%r*_YxII0dd*)CZsYM6Oxt3)qj2xG}Afs~ea^$nBl
z4}1(womZC0z#>t4SL50G`Th&DSQmHZ&pmAU<>qo8-&4nv3=PZk9_X*1GA-=Lo14);
ze@kEA{A~OFrwOmC3oN|tKE=iVWxE?)wmfjj^K_q`q7GNtvg^37|6i)Y!sf$Jl4Rfz
z5@K+9`S;X2JEq>?>b`q-0YmuR8e>1#hcC9@535*zX}<ktxARHwcI}*V+BW>5scGuB
zH@ZGEE_ALa;O$XV6?It6Wf<;UlWtK^SlV&-^YhCmL;vnRAR$xZI@uwu-g-7?t@;Fs
zxg1kM7?yJ1n0@%+g9itjMW&i=dBLUGb?8tlH)z4-@qYRB-+sS#oXgYT=;)X-#n|BI
zkxpS2)~j>Vo<DgqVak-2iy22!j4rN?HeX}9VgDNE(g#=OM4VBL-Wq%RO;p~FUu?_j
zOs^)doU>}j7A6TParf`b=RZ3wsI1{-%X|8L)3xmmf3`Y!mPZw2Xjr_Bsm`@AzjL8y
zWpMqPzN;duo-Cg-|Hrrb`=1V-Ro$KNLx`ci?x|?g;zb#zYp(R1pCE8<`BS6PS5;!V
zQl1$rI2T_Oh)8DOb>qn8XujWgwSU@9o?}ZVJ20qynd|Vo<=Y;yFUo#AbJVB(Gmd|{
zn_d0WwK;WrzFhL3V<)>KnbDMYUgfj>J#uqfHvJNAQdaiNwd85fdT{-k!S~~pI#n4H
zua`bO$8^s`_>lDBt^L#XJZId*w_sJ4M6c@n>A}mtDQR%rt1RApe1ElbfPn445A4_M
zf9JFcJH>2nV6-xMc_6>)Puuh9cJ(*s+fUDae9XA!<I%c#_4~|MeB%~9FiDP!;n!ZK
z*YjJq$gZh=CRr2|^y1Hl!*btuOyYXb-(L5mdu{xOKPR5wJ+7lRlO<@j-JcK6O3KQW
zKPK%D4>T=R_ndlZb+~@nyE`vUubqEb@Znzddr*AXZ#{Fnfsxt6+xszS|JLgD`;z|u
z`^zI~wB*+O<6j>>;%Z=cfB(Ooz5LIa8|8cVuF0Q2J&b{I-T%|^JF+tDFa5tIc{GYg
zSu8H6*;moRWX%(2@rwU{7ykM4S@Kx#Z?^WuW&fOGHq~-2z9)Nh5BoDg@j#>5+ZP!&
z__-!N?$+P*zgvID=h^uO3JS{-vf7$e=l}0dpZC&peVpoMW#&Ad1==^Z?iUxTI`l|d
z@py5s+0~W1#I4H=C3sZq=lIN8*sy=jKlK?hUw+)3?6NiM=*H*opP$^w`Q_c;`Z#V5
z_NF&E+S~8#ni5~WyfFSw|C@@}x@~9Y`xkU{&JVi2;R#!W$v62exmT{ej+%V&i6p~Z
zuADh+)z1!Y=x1;~SuN*~%+Pym()`NB7Y{6QHUIo`k*$cfqs3hD`g6POKC-NB<4ry}
zLGj6atI%hAV>UO$rrkB{j#V!&{QhUR=BDua*5x{<r^_c^S+P_n!eGv`v&siEzrSH(
z%cvB-#k)Q^-ekh(*Y=OiSBEEe_I}-Q{%IJ){u{qox9=<0=02vspfacUd*MokUwXQ_
zy_~{o8xjsSo!)o+#>QmJvNsZ|!`H7nHtnVV+-NqogeNB^_Q=`JdU&|qxa>_t)Yhz{
z>tc6DY|RqoYj2*a9sX-~CxeKn=*Il}cF)etJiLK>>e7>w)jyxJejoC?I8rvOiN|q9
zZ`${bM_#y?*=%q8ZNF#!l1$G%1)sTl-r7!EaY1ALyO&#eoDN1>e6Tc++uYRi#;xYd
z@4GR@AI`@ZCo(NO8@)JFKuGKrUqff7;GZ9lYkMR=o4&pEw>f?O+mkyA=XP`$O#j?7
z-Tku3HMxk>+4uJ!n|HbTN7<?EUv|EF^y9)Nt%hxPV)*pp&P?0?xA(#hi+4ZY*LUVz
z<7v3O{Bz~+w{ze8-tXM==I#Xb_&pWt8>E<D><M5jk=!a_wx4VM*OqL#rfhY`oZm*f
z8yF8cAF8yhXZYV?*_(Lg^`FPf-R^8unfbT)p4#tb_sWg`WAB(+^jgd9nfH9&YuC%m
z1h@Wpw8}4Vj!w)E`?S4Z;`6d=C+&8wQ>nGRvpv<=`pxm1a`uyb-7oFPpWAqFeSG{g
z+dHub`kXAj=->FsH{<Zb#<>Dl7d=sFHf-3{VCu81`~K(2lahWYRZ5(GKkN8|gWfX?
z7wb2(Pv5gn`hHb6@8xA1Hzd1T^-8->SD&{aak<~S>|C#taR>A`d4+zw{5fCZ_rr)=
zdvEk<IxjPL+2(1&ksI)K{p02H&l#kj3p2~JIlL)#d-3C5@qc<D)-w*@jXluU#1u45
zKmGFj_{G83E8P0eAKUPq)xe&yv$jx|KX@wFg5cs!FHbD{pZ<Q&;U!w{&1&WwrB)}F
zCnmlOb!1)1wXsQoscUcf=cAKaj!2mr3ihbFd78KhFYfG&O?KUo;Mlo9#4*#WeQ9p;
zZ$HcDHT82=o;E9Mn_E8f`?;;*bIP9Go%_)Cd}Uql&G+ZhzMi|fr}T039FreQRy;pp
zW{|sh&6=K0VfCPZfCH(5i9e^u*UkL(>sdD!H#hf8o64dWWm#ETD_5?3b8qkO3G2QW
zxO*^id;lFYQ~oX{uIi;KXh`qVr%yAiO0_nppHDl`z`XvB@WD-~r#I+y&ooYNdpFyn
zP^sVUm&We$_sceHFvxo^x`rXor_H*#yzUp@{JbAiem}o|{_OfYXFB4PCF~PygxUNa
z%vhBCV(M*f)k8lIeQ-MK_vy2i=jtCEcGY+N3iSW-{hGs;zSp_#`(umzXHnDcl*|8@
zGHmL(S8F-9#%tPFg~K1(jwGioo6K)#(a*}g?L)hL%~{>;HOH2C?zMcmWL}SKw8#H{
zH$_BbVqVXiD{39NJ6reu+h2WGt;0Y6oAtdg%P-IBsao8>kEa9G6*sUhIR9be<IU%9
z>`mdkZU3`n?)+M}>w$|co?dkKlrGkKUmtizJig}4_4xORUtbBGv#;l{|9doI&0Oh4
zeM>X5)Mv3IH3%g>($<psF8#usH_SGX``{O+x}|TH|NpjK!MRn>SyA~-OiGpMyZ6Py
z%lB=c5k772A^-Rvnu~w+JlgU5ynFnfX~o9#l>bh>7xUjGKj;_VvlGF`48BacC}X@x
z`tR>_^)2xa?(HqD`JKy|{cn4pDfjeEe_w~nJiK-2XkY0J&Am4(j!Bq3`~CB2y!wRM
z)4aordBSBshM(C#U%-@?CEs+)`sPcff2<Zy+Q+@VrOPy+K&R)&%Gd}2%`Ku^g*gvw
zV3t^tEk1XVU983LH;pmXZ-1{?b?C;%)*k8b6P@B`9$nI2pZ4=G|Hnr^J}wazyOjPZ
zrK|3X@~YF{E*dXSzq0XC?8`lsk7u9xpJ!Je^+Ubx@3r+a4HB3h|LRT7=wHb5)^3Vp
zEW7E>a#Q!(z4O;bYe#NOl8>+3*<F7BZcAdsor1#!^Q!Z-A|o4<BgOu`;(B#@Ps#mn
zc3)SAe>}4G^hxVi8prMwvL9ZzgULqp!&m1I?^?g5U;CW$qE2S-@9MzSW)0~QI~IMP
zeCn6iwKq|RFP-)Nne<p(=U1KJOwE~hDn9k@DSRxw#3G0<Vsj4jWvk!c-=|+%;wd5`
z^5Na?_md_G{j>h}I{yEnJ$rs?x-53<?GkF3^kc!De+PoE*=}B^a`b7=-<y*(=2gAY
ztot;1en4cTXWFv2yJ|n5HSduyZ0fiFH)FED-A>=*KkGj8srk)1@zU7u@%3`q%TJ2E
zR(<>MoOOTtw=LGQ*IhH-^I-k)=d07Jf0lg<%UQfB%iPVGb!C_9vSkyOYL;BpG5YW@
zSSI9()DNTGL9;LR29@(`8L>U^IO!G|8WM6TCUeQ|ONO;}Wjg<-mH+>!c>L?y=bt_v
zJyR=a60Wswj?A5%J9iivU%Y(j!{dbVmD6K?OWz0%_0MhQcMZK@EMs9jXUVe69e1>*
z<t1dq)y!g-m)o<fT`KFw`}_T^o{iU9*Hww{dj0duQt7)jFCSzc2oLvmP8I!kE9y*}
z)tOmZQdwS=pRPpx%MWDycg8Mc>DQ#$xB6wDYAs#*E%fPyg|QN5I`b0`?=q;VV2q5^
ztE+g-`)zH+!5=p_JJ%oE|L?0b&*4YQX1mEe*{;Y~^L2slv%VcWULN<gpR)e>)9>$|
zT{#r@<mY$it7Qi^#p<T3Jv};ABhvO~N$=#D&t*D~zfX0)8n^A;eQ(!V(ciDNHS<?E
z8<vKwZ+&K1AR#tGYE}GUBiV{GAtJh>%jY${D_LYMld-F9*=h?}%^h<kcg(TkOOIG1
z_WsVvdA8M(mRTt;><;HY{3>Bm@%qEB><>TxO0=~;{QBtouMa<78S?P^WnD1kZ_8@P
zOIRUR*WUK<l0m8c%UOQYx8xYzc`1_m<f8RzZOfIBH9z;y6?rma$F>^3?~8vg{Ixn~
z`T2PMm9dJu<@0mm&d#_Pej)jRBs)j5z&x*tWT}`Rl`{5coSh2`dBbD3Ht^eVm{;82
zoy2<j`MK0r#pe@eiDh4(wlOP|^Y!)VpU;|CYih4nx4!MWy+-`+oZT-kZJ4^{)Y_U`
z+0s8n#SWkTd~tJeV9d%4&6PWhj0@7z7VHXIQ6Bkc!JEZ5ZXD06=dAvldL{B}O4iJj
zRgpVH#PyE0=H0Si6@UDL)|IP2Ggo|kxcXC~iG;;msmjc}UFo|u-#k*X=B?RU`Xehl
zbA`t7;JC)+t0rAOcBn31t9x6CtG?8Ulj3uGtj)#y?>m<|o7!E@`}O9d*@U3YQ}wpq
zKAC%?ds8{LWu{bS#YZhI)n#rg69XTcuQc=FahJ->WGy-Q&U5{qecxP{KV!31)#_C_
z(X>_mVQB0biORao^IcbMw%<9^cfPRPpV!<WAy*5&RxUSQ5r1B7{$&~cy?+hu4xdjo
z_Rs!%QufTXwb7tslJfWeH7kC0M$y*xFT+Q1Ztd`OPi`dlr@p+jv`5ldP4Bpm$o>3#
z2fg3d9m=mO`>9yJzN&xv{j-0U@8C;FSJ2hv-SAtC?IX(}E?v_#_qON9U%7hjnr!ul
z-?b^vr+r%X_?TLJa_L5is)h5-Wxt!(2DozW5aIg5c`wZIWU75YUSns|`Ar`p6C%V)
zMW4QSX{zxmEx~x%*O_;jlo#mhp5Bzd`+ybWFPZd!cULNcS^bJ1Y_IvTX77~^<|<yg
zzgtU~xtgu6GO2zL-sStl?zg++RtHl@!_WmxQ@C`@f_l9~xiq-Mv{qyt_!;!(|Fz4O
z-m8yR_X_*oc3!uwpQ+aJ_)D#-2kIWIA3Q&7wpuE5e}<IT4x=wS9`C6#x%|l2%JJ~W
zh1CwljK1Oj7co_Cc;4e>cjAWgDr3<X$=uGTSxzrlxJB;l*4|mdJonCUnuu@L+2AAN
zV5e0X#x*UoAvJMfQl!|l)TGF|4K*4p(Rn6s=TtG-Pu%f#YQV8)%=6YW^c^_g*xw-f
zL+{4s>a7jCW%s;w3p8E8XwRDydg{ii8@}Dy-G6cdLsx7p5Wlj>D#+1u`~SNdS^=l7
zEtIo~eE*<q%Y^7BCW)KmmG+r0dUV#@;%#Tvy(f1s)b2aD^~!m@r@rg9>{mXlkSo!1
z<e#B0_x}4wo*RGs?aOocP<E6|>W&LO?7wT(W>hoZSLD`VKDz0^rT_!aqe%i{%?IjY
z0u8TZ>1>taHW20ZR{SC?bxW`^p254ZXhBTio8_!WrZ3W1@M2BKpNbX7AKqund0zZB
z`FG*=rfGs@xuLGEp`lFf2jjW<whOmw3%4`zxjKd`Y&g6iLTzdo>(nsG*_<IqqTMzh
zwcq!+Mq}E^*{{;i)`>Z5^`|C1o1XjQ3ZMPD-S4bG+g@YK?_OQ<W43*L-HSUnMSlML
z*~4%0VfqpNM3x6@A~#ojI;np9%N<T(wGS8F<z*j<Zaudl@f*j=+}qnGiqFvBZF#}z
zX@_!O#<$Y&m_k-=F`bTG{(+(Ye%EL{HjlmXB>U79BfG11Pi6jFevH_)_n3Hm%HuDW
zKP=ro?{;YD)1-TQ>SC%sM#;&2lQCas+a9&}Z}OB!XN&uuTiiF7Gk<q&zKlZkX|YY_
zxk-PI6!1M*70Oy+qm_KDBmPf8?!}~S*Pee0jQo7xv|;<#+8)!kOIKf29Z0UV`_Uk4
z+y89pR`sHDmeR8-zAj9Be5@C=gg)5Ma_QlF#V;>8-N|d_zW%S%^m5<f%SU8Bnt!$J
zF>jlc|J1x%X8WthCl}fmJl+0yR&Ad~NZ785|9|(*ssH!uLhVfJvJ0ub{i(rxd4K1>
znt$o?8_)X9^?Rn@%+q`GRWdt^tMcz+;SD+xmYZ__=l#};aQHbvG347z;pwF{t82Y=
zxAqv%`afHb`QPO;u7}H|&5WNdSy>p_-4RpquobkYLVMkgrluyQx^J83yV}~NpOZNi
zHN(?3?~a8g13%*-jswN#ZKo?bw=rzUzODzFe|~muuJqL1VZp(NWy|jfPPLik(Z(;|
zclhCh_4R+X{q6snBs|w!wsdK$(;?r9Q>V7dWgN=dttr;EXu@^X`49J2CtJ$Q*u~Aw
zdYNhc!iCrJj&A+0T~%st;Ic-8YZss1^xO`{7r8%Ddd1^YUR-o{=FaBbls&!mbZWsB
zL*)ZM%n$clO^V{PX*?z^%Dh!F{bb#peqsLZ`U?`~JEUh;-R4SQ&?%Qq`)XFj`(AXH
z|4Or!D;tHC-Z5{`VV(bI(ZMdgIp#XeRf`$rPc^PK>3Pt7@HOlF^LaB9S6LJ;nq?KI
zFQJyu=yu@jrP6|(7w2;6ZSPu?t-+Pi`^sY1jO-7ZdnN7_S3EB7d-S*Wz440Q3cr?p
zvwdKg{4r_Q*B73r#MBSBZ?BnC@#t&S$~9}=T=;%x+gXR}j^$RCNgon27M*{=KHF|V
zePaEurQfo@S?qes`kB>@$KL9J_|1s02g>HYHFCoJ>^lAIN1q=x@@@Jb9Ln0Bx6t}v
za;4#i#Vf?R)-_+2{I@{5{y{@uXLRYKkh#6@wii5f4PI0%?CqsvwsuY5FT3b-QfF3~
zRGIzi+kR|atY2GdNov3^hd*7Dk9{t4KF-dwB~89xedn{HUC+NPb?;}&%1-?8AuqRT
z?#2|(nXaxHYis`dT>i)Sd;W&w$)+<KH?Q8tbb0^ueLIgoC~A`XA!BlxJ&u2dTGwgT
z#ub6dr?PxY+-tg@yCgk3GjmSGqs}Q)ry6Eo(<v${T67MySk&*qt4ZRCEDu^Zg+c3B
z89<9KK#c40^?w=9|9&<*KVn;sWOz)WtGoV2PrW@KoaWVji~RQHX7lmKi4PC8{`oY0
zf6hl!{k>m;uDng)OZdO1@yfY>%)6et9=_)g;&8a}=G{iSb&Rj`i&q2{uLv~ypq2M(
ziiy_M7_YxGr~ELw>CRYJGRLoXj*PgZq~E4ZF<)Lx^jjY{^UJHLp8M+}WeQ!y#qLyT
z+wXk2j5$ih<Y;*O+h<q9@26f{^E%<3Y)tuA(TA%}Tw9^PwfOw1@*DPBs}F?ds^729
zJ`l~xEBavVruW9Y2R8k`eZQ@+xG&_~`{W7ls@Os^tJ9T>H}J>D^RN2k?sNLcCY^Kk
z=Z<XhQ98dkOkvN|Wl_H0eS;3NXz_lC{KmQAUW=6QnFDXVShYe|7`-+4QpUaQcVau^
z?Ai^-`B$;(t#7)`oj1SrHup-of*&F!>;1C!Hh-})U-!!-NV-U(K21|q)GGS>Tg9#6
z@m&3~=ME@yS$sO7_vMwS*dhPFzclrBeOR>O)Jp~ZegCZ7|GiMT_v_yAHId=le&&m7
z|Nryce&y=b$=B9I%6^-tsyhGiM~NltPCnS<t=GA#fOqZdd-X-<c0Mn7v_P0~#ky~s
z%5o)NU!T7D@$9ct)<-vQ+Andg`Mq4lRIjxyZBwLP1-)M3`Snrh&yUtTQgZ^{H?gr-
z%;Ea#$Gx9TlZ&Us$)C0A=fde+cTG-QPzY|65uU@?I5Ej-mz#%IYQ_V;tW|1C6TePt
zl0V8<%r<}e>Vm&t#r(Xt%Lj@`BpqU4US3ylmrL(ORJXUboB92my}W&k8nsX7&04Eb
z_HK^x<#Ve`(wmi;=QPTfubX>%)<t2XYNsl}6}dL1f4?*TlDF)gdhcJ(tu6B-H{Y7Z
z{{7gY)+h4SHuDxQ`*@gNH0O5M(Qj`<-`oiF&CIklHI4iB{(Fnm-RD7m;!B&>t;^c9
zQsMBLBblZXlCDn7eCsYB)EJnspmvwk*(`+_d=K3ZF1K(D+}P&-Y~9m*lbv$?r_V9^
zu%!NJaQ)pi>yt!L!1?*6*<wqVE(IM<nv$Aon0&0KZ14L+t=yn<+cb4`SsygA%Pm;2
zpn+R&$AYsvzY8_8B&gipmfO89syE?K3nys1l+Cvr$+CM^EvtOD^SOqW)}yoL_g$`+
z%2hmI%-j8TTbZo)+i7Rdyf2$D`LUYq(R1#B8#cUJRhj?QX5ZiYkMERR-yD*E-!Ima
z^WLkhSKr<)&UziTs%*{X_xHE=?@4Y8Hu$Gv)IYoBUb)2Y@6|VUZl3k__Uee;+j`3H
z-8^#3RQ1lo@5RS@wp;#t!Z@eUt^QbV_P(s03lAQ6%V#C5xBGus@s+pDYq=9%w+HOu
zSk<k#cek#Dag}4#!o4rkzp=URs$Ep@v_bo_ogz!|ra6)i&UCFS$?ZwYU)P-X?$~kj
z`ZE*n_UC+C`E_5FSk3kZ{_Axo{+s>nH?`icyxTGPNXN%7r{228Rmt7gS-oW4m9uv@
z`yF3tovER@^vPv?jo(R{Usqp$ye?az`hdfxUtg2w+fUX#DkZ)Bx5oO9mlu~yvEJQ$
zLifzV=<g-FM3+vS`cgspuqXfa>5f&plIz%F!c@J^@~ybp7`2yq={5=P^2hIsOiW|@
z((<o!zPb8YW4-3$EvtIEx`a-Bf1iAM-`h7g_D_!ey8Gti$m2au&7tqS_N~`=*5Us;
zqoU4!{_g4zYu2mZzSOty!;;Q3Hq`=l`}dzTGf4REX`&;#eDm8wJ2yWn$qEVo9Z)K(
zy@|_$$@gN!)++t=w%aD8zF)6UeEB#}+1mxX^SPIuPWpZ!#_Zb`|7qvXM|ka;=euyX
zwyWe}i8=SX^LE}ndG4ILz4iP%Uu1Ueh%LFlea4$jp*y_87lz~>^?KVi^&YeFTJ<I0
zk9fRvTYKKOSAS|&|Lj#+lV?TQFRgxkbL-Z&OR-a@yuW+?+u5r>Z0p#*m0VoT{^j)7
z2l{tiU+yXmd4IqE^9jb39-CQzg8db$Z%owaIy5Qt{^xdeyC-dt&MVfe-=h7-TqoK4
zu3pjRAd7wfKmN&h&_Ba6Np0`$FL@u|m;Z8BFF2lAZt!)*%5N!Crb#*ce*LC<mxCbN
zKC9nM=QrQ~_c5%!Ud#MopZ_88&WN(p)8?r=&)2-LwRPWmU(=?%Hrwi~%I9-^YkoX5
zD-svmoOkf}6kfm76BA;7eL0zOXNS`{`+9?)KUeOk2@TQzIbqY$_zllb|9_ajLVb6<
zy;0RSmCfbyMqOP6si_Z7ol{%9qT~8^y`+cJ&i{OA?Emn@i9=UpG`gCOuMdiQxNy}e
z=d@)On#L3N95As7+4g$t_6tQPY^|+lSHIiYZYQ|#n`QB{3ya<PudR(fK1DOQz>0q#
zgQ>1=Z{FQq7uQB_56}|ZGN)SKQb3XQ!GnX%m5(~rBlg$TYUs$M+}l$*BkgkMj?PEl
z_y4yAEk#bY>vLayY<{Fq;=_v<`BTy#+?efN<z^P!Z#!+BuF0Wwx3~8{I@*2n*T3I2
zpFf{Ip`n%ZW$kvOm#bd9GO2fFE)K3c_W!QMtk(Hr#pf*Z14E`9j4kg?KGwrrTq7m*
zXUE;f_1(|5_%rn0{Aal4&t}_6YYNuvt?b_+xT|l=+y-Y4@5>Haue2(D{B8gF`H=nP
z{R`~V`z>a>pQ~?qx4TB?=gqS*KVx=uJert$`bS>Arh91mrZ0``H?|ch)-Lx+e6rO1
zQtp=wqhH^if84+3(YE{g3*Gxm^!EMWIA^(1{kTkU!|AJAPGpImcF>IPPkvui)FnQ7
z^NarylWYal?yxUDpZiO7n(N)ymtVZqN;>|b>fg3UynVV>ee=KD_OE<>D)Q_3{{j17
zl-~RQuVx$1`UmU%*Q9;8dwjx7$-OtD>g?@;55CNKe#=@=Z+hGD$L?3Ryf8ChyjPhn
z{Q6qhhZou0JJyxiJ{Mh|bbvMea_%Who7n9g)35D0xp6OB!NH5c4|m_ztS!-BnR)gJ
z*R{8;=ij&RuD|hLtjfP>qJ3+VpvE~LkwdXRN)NDZd3X5mwY5`q;`VfJzklyU{{34=
zuB`m~<ME@(C;Yz#?5Z-2w*NDMce|a>%2h_cp3S!WIV00%vv=~h$cLSr+Vb^t=6dg2
za{v9il#|a?_k4d_edp`3*dBR<c{kI~rsdq<=)14{iH61QA1hc(w%1O)F1Ko%(?{`d
ztWUb^ZyvXNB_&Zex%Q3+kAH&5oV5O??54HR+B^UMTe|1NA**Bk?+?CQ{#|+bD*kYP
zsq-^tukWeKJIZgr;mJPhpZ~UA*RXoX^2>Mbsm||bmz}<_P(#;e!KuGR(%0rKO))*C
z>BIabL|%VQb=R!3rZy%Dg`X$Se!N^}*PZ)s-sIH%zI|V=pg#EG-e%Au<{oMFI=*!;
zI5ZjbcfT=`tNjvq&f+o8Ih)TuewI%~K-;k=sd~>a&zIYNzpi@G^a_uFixv+T3ePCM
zCX;9NblHmIHg*12L?%4*(A7wIaAqdY9LveU^3^@O>-U{n6#uu&_x--pnf|t|aw`rP
z*~kTmoZFwF@jTu{WdHpq_WvVK``7Q9@csV%Ly!CYdtQ|Zyk)R*KD)qK=l9~fEfr_p
z8obopz1EHW(j11EjkT<k<z^n?Z1zhyIoDg_maWXU+rgW8>KC6f_6<H6Wk3JFU-i7e
z{eM)0=hcdp`|&YIo4<Sh<l_0s)1Ez;TYfI@qM@yZ$k})2ucvCrRPMCBmixE+!@Z>!
z>ZN@Cyk=yI3KY3CC-2xd>v<b5uV3(Lk=DPDN9}j~ntT64x99!`@9yU$9CznFx$7aD
zUBT6jsneM`U%}P_I7_<AeB_y5Tc*g&)^dCH4ZegT4u|EzhaVdTl-PPPM2W?eUahhF
zoul45`H#=HJ%>2O|27$J*L$$KcD3dIm)?@s^JPxIi#xVpUGp39+H&iaeQ7Qij+sAf
z&Q3hwv!lrOcChL#hxvAqUtUf=sybc9F*4G&_?gbb7mNR&Z04VL!oRLaYp<W}RN;5~
z=b!!j{PWYj--Di4%WW_6ykf}H&%WHcb>ZE&cD2`icC<<P^ZM6(VhMic_i)+d{G@M@
zoB1o=ADisJCpokB&3t9Ot=jqK``P2~^4srWOyA3^8LLz$slVc^bwjt<+mvT#%y&L$
zQd|>VZtCh<cJEVD{-y)+d)sp>zJ}WU_}FjxYF74+s=HQ3RonK;cHe%Ow~7D3v07=%
zpARQXUQG|lC|T;F#N~9XcGKp~Kc7tYxA=A=x$@1%<1_4Ptw1N-g3h2Qzh7%!{OpY9
z7a@MmJk{2v<$6#5{rvv<!*70f+iNk(FQx^^^7ZZbk)#*DZ%*5%qBy&!B5N9|vnp%?
zlOL4CK0T$~zOm$`YR$i&e(QE+)m>Sk(XW1pF+`g4z|!vryLJ{lRFWumZ|}C}=xNSY
zVYvP_?)a3Q!4*IDv{ycEGhcK>zTsU_qRG75e|~n0)O?oL`|&0C*uBbhk3XT|)s~;n
zn9nd=Y~L*&FJu4ly2vc<wm8o4was1f4;D+$s*5|KvE$4XpE|>r;ySylCI82MjDL1!
zw)6bUeveP(?>`!(bFQrR#QA!&rcUAb&RHL`fBpTzqpIn2KyP~6_3Q;^LJju6Z#spo
z*L(Q3oohjf`SJVa?VOv_H!saIPyh3iCvCpv?CEuXf+GGj>fV}ts`>U;`-p<2wo{*O
z*?&CrkLfb+=^}EqUsCM;esQY%`&z%^`(5A0t(sqETTSJ*|IK4++Pu<Q?wGt`>cRUL
z1Z){Ob}#&#8=RMX_WiXFhr;y>{#Ubao82{s^-iLO)R*~u;x%kH|2|y$vF!aZ1>fE#
zZiD)NVrge8n(O~0bNSmC8mjzb2w85NC3IrDzx~-mv-2LExgPg;NxQtA#z%JF_x6q-
z%O9UK|8$Hu-(c7I7tL17T#8l*mR)~;cQ<%n`PQvl*F<h^(~aI15EXT5@ArG%Vk`Qx
zSLO$#rxt8KSX1?Sxy^<LjQj5WDt%Gczdn~QA$Z58%`<;~yZvL;>d4RQ>lqVF4A~_X
zL~l2-`~BvS1N*;%ezV(*JRA;pMa3F^n;#12KlpRL)4jmAQSmkfFE4&>kgnnNnP)xI
zdilMRp^w*ReKPGm?s)aht=9i@kN<qwQhlQPg!V?A9e+N3moQS9Uj2UVg%J50&dt{B
zX?xgi+ih@8?9H^{;*$t4XfV&KXx=G*HudGSr7tu!Es8g-yt{Go#--~Ee?E1dX=gj9
zBTtg8F8JV6AtMQa@EASWe)T8@yPr?A#Psf*JKfLs@Unco=e-HaCuA=0?|=DxQ+>=a
zef7VSPWNRmdfjmAh{cXoZ$Dh~xqa}h=>N(GXAP5F82|q~FBwz!v&Jlk<Gc9P7(KQ-
zzg3pKdN5mk9>?AK0~{wfcBPj;KOA3kB3a)4*zMK#`l`-kS6Ig}um#E%{3@Pc%rVVv
z$!&>y4jd8vT#VIw*}`K@=cmt~dnhv9)bR7or(9>5zJ-N;{5iMW=<QMQmsihOzRUaT
z!2aP=y593yoYxDEzbxPKdWO)+g>Dgy5=UN^6g`>ferdV?{D9X}6q?!j{VuHH(`Dvn
zD?03HZt#8a&V|3F{;<Dia9gxO%f9LXquBpv=09G)j<(@^@?^))r~2+6e>~Pc^#1+>
z{`Q8e9Wn>}>k|7<pYqGe-*8OvfqB?I$Gj-L&1z=xsjGJ04OD!v^!xpOyFVhUjDNY<
z<{$0a3#ysx|9$?_CtU9s^eOR}^oAE@)|GZbr*k$rEQ_zRm$Uk=s8{<dD9d)M#I%!B
zmj63;>bU&#ZLfa^2L&Df^t8J1NfE<bKhgEqd$gE-9=G53w2|E};q836gfC~!C*M<*
zKWwri|6Z*|*P+<-J6FFPoHdL6&(XOCA9AdF?jQ7-cc)!@oy4ib{PnV>`x95L(c9Iq
zUam$UzBe{CtHS2RyJz}pzn^}8Y<{`^a5DE|?zcjZ7|fn6aZh~uI6!iTg{h6NSmT~=
zx4w&rEi*2Dc0i3^_$7m0?FYwQeNwLLC8~nV${42S#2s2zJNw7gEAd-@gTnmThx=cx
zHLuSvvCUssGx^cqqYgQI2^0QZUN-USc71KR>NSz<1}BzImpciXQ~g_YJJ4bQ$B{3$
zrtbS4cId{D{G#6WjrM<kUXHPTcuOo^SdwYoy^YQ9=haTzGSfUk;^Nib&(CtxZf&Vc
zNm0p&NxGiAFkwe*jBsb^0%nOPyX0ftcWKY<zgF9lD48PmZNZBp!Z$zNv(ej;z@fiy
z2j2$P1@<?)97<#_8{F7YXg}NRZTh8?tvP=`IQQ*&V`LI~*noH5pEsWWYA(*dI6K?@
zk_AhS<hT9pi~p}ruA8a0<3W?+p6~ajt@!<?Zt|xyjwQ0DT~F&b#Xec)bf9-<#hIfu
zJAZncO>bGuAUlouhS1Hwi9dKhWG=Wm?P3YXkB`U0iyrr$?JvH<#Fy}Pp6!|+pXXbC
zJjk9L74}%>fV*8y%WMB#b|0G}l`<JM8CaJZte&vhZO&2Q`8O8MW{Y<|!zA!v#{b{;
z+w>wXEMn%EFzwlcF738Y)Az60a^K#FMMj6|=fnL5f846q<urAcFqluzd3M@2zUbr*
z@2DEz4=N3*AHT}~KOra{-?MlFf16-zs$KrQv}OMOAHFo#T~0V%eewHN1qQ~x_w_cX
zx9c7^;57+d{C`VkPR;LJy*&jS`uq1Vp6)7PnC!^#D$rFyf8UP2na1p!o_C)=@$UZo
zGxzph4C$49YQ18`+6On{bhpR{Zhf&aVfXY~d*5+ct=m|de5~hX+x6@XMNju#sBKGJ
zn8_vl>`dZK`TrgJ7cRV7|2yINlzGK(EdM<2u5WqQy^6_CWpRG1@B3TT0m6z8o}T``
zsjk*iJpN8izm@I-hIcVrI+`9HK54DB?aR~?f77FHnmt=P@Ay~sqhT+#Cdy<jVGx-y
zf9@~if7@Q<JG@bRps>@qEnr`w^J+eY1Etqx&laCwyAc#*Yj(c5;QjOag{4moQ)F9D
zKRhJ8;#GCpN8>rBk93NHilb_J#W<QJ<MdTmhh40G<WdrQ^gX|I!|!ibKfc|r>ND%g
z^9gJB`hJ<s7A+=Vntz=~ywT+7iF?YC8*5!782sj+`_^xlbR_WRju@%=_4|xh$~aiF
z<g_>)(BHRXUbmjqp=IUw5)aHwXIijQDn9pT*W&KJV+*%l*yRzp*!jTh=Z^P{`99`f
zFj}>$;MdFAndbU$Zb`Ovu3KGV`z<15`Q%l(x1)F&*>|QLGPT+LBl6F(w`(|+8Sd_!
zFe$ygaW)6z{vVI5^mabs2nwG4|4);6{ZnbP3D!>@%#t+Uxuk>R$mRL=XDb(<Tb!MC
zT>P-73VX9i1C#Np?;5AFPOtcS<(Mi9&jjNP0n^>(mjlACt>QK)NZ<<%ja#*9kM9@8
zFHT3lmj!KOaEWW&zwM9dI-7r|!r~XR*VWfMGhekXn{aWn`mALxmJOeu=Ra%_?(*>W
z|1e`&)5C8iEqfpCIde_sz{I`oo06g<7}CDI^9}p|FDHJ7!2_ms+kZ2tdGaN!;BdKo
zW7Enxn>JPX+3gJ9!VqGz@7^y{<?8;Np9#Ii4Cd#X>pDdn7}Dol?63T6)|&VGuh^`#
z`fZY~t|9MlTwEq#aDcPf@4(xF&qw*=6C%ap_KPo{x4@+1*b|;D-{p;Ou&Lc)FSx!=
zij6nx=_CCI3}H3@ZFd%)P%VGCE`XyV`{uQ@YE3T{rNSTYf6bNfy?Vm$<gzWxw#4Qp
z%sMo4qGMH}qU!y++pCyglw_r(?$pp+dHAv6qT2_qOus2?FBJ1fP$h_A+O;W{%>N(Q
zxt)E1#<$J|3ma!Wdc?sfQFgP1<3HQWa<>wR8%9xcCK+ux9-#F~YsKelt!j-dhYvWn
zKigPYthy}m!N-gL)UM6tux7u&$N2tk?9mB|JEyGu$EI*4CN|jAY-&!{YzCfZ3}NrL
z9Q9xi`)79i$;n#Ks*0sc%WjJwHn?cAyGV2KijG%vt#7|!VES_QwRfhk<~@h2`vv$E
zZivqly>HINc$+W5)6@3nPhJ0(j_u46H(M7h+10Y=%bpqinvnc6=TA?KSGL#fI~==o
zpYX}~yxe|&+euap4UeTumi#;5b|LltP1|!(vpFs}y5t=Q{TiCG!zik<wf9+3U~Ej!
z!_O1rB083>3}pJy%)hPZ*UP_rCui}`0+lj<KIERxxyX1WbnfErH!F>z9#n!l>BrUQ
zPnh>^!Lno0Cm2;;Ivx1BRqoQ|xjFxzOkQzK-f`ibRSZ2j%$rm9*={>C@rPl^&6|41
z`gETh=HJfvP{yI5XP)g!PL2cH{@i9iQIH-G8sB>SxntmzX@?)ldY)6zi05DSzd@kD
z(^Hm}buGsM3+sl7iV2zws&iR28CcczZS|ip9P?&)#v^w}ja@*&-oACxq+QI;2bSLF
z6#my*AkEf)zxn)!i8CkNTy{NEPyDxep32@00<M>tEE^irZnn9mE?s_gvS<55Yl&~|
zhpX2<WpIi(!P45h+grS5>sCg_7l%Ln{`hOMGP}Vh{sqhLc~|XXj?dLS*Yn|M)3Pj!
zQuV`CJlPLDT-qD5%Wlo@RrvB|rekI01;#BGz7}xoc%|TUAVIu2q<YoSlmEFV8DF^9
ztPsNb=JU)M%dV!eZ^-&xR#RG<@-^3a%L37uUEG(AK1$koWqX}GpONOWz(q+Qh=I#*
z2}93ywmH@n22WpK-~Li%!u<KSS{O<kUrKFcNl;*kxf{^CYQ++(+iJH;w$J`6ZQf?}
z-~AZ_TkC>#<t3l@r)A73zvjiKAh0Thm&@Vo!vkM_d-|8R$vEUsvS>Icuwm6}lPi^;
z{^d!({;ufTuzKlADfh1yt4fz^8?oGRaen9WsGx;==ASxaE%pu16r2x8uH#uH?IP09
z{Kl5UiBG|ycJKU4m#RK}4vwnX`K%;pU!CpEzrPp1+Gy^`A2-MRhtv{gjh7}RufF}?
z$T#I3&y&<AM{QZ=7-tBy9dEwH#=haEz=rk5_Hl`~crea*m>2y+oQdzjGT#&t(VN?q
zix_I{q8Y4Yn&#XIy~|h0n%T^d^M+v+AN#WN;zbN+Coot1i08JN`!KM8w^Z)Z?pyWT
zYbP?~nEv6un46%p|L;wXrgf`-)NHfpJ;nIu=Hykf))!*eHFGg?YcgzRzoGmvgnhw-
zqD&30H+Q4k&!<nAe!Yu<$A_`Y{h$1e`_jHwHP-7cKX~6E&h0qYfn8Pnx69vV|Lqh?
zycxc4|5x>+l8I$&SFO^r`}ZSR&1Xi#`RB=p+j!5~nOj@Wet5XO`1jlG<qx=oo#U$H
zmR|i>&Y&2>dRxf1t>J1zfyf!gHF+!SG8k9vz8jKr$76foVulM_3OFo&{68q1aVYan
z&5fL$94rYD{fU2m&#G_NlM9L6{#o|&+$+~AHuwmyxBn^QkUv$H$!zaF4a1VlC(S25
z%89gLxR|#llVdVBw<Ej3oMQr!EJ2%#)nD3HZMn->k{+;U|BZP}lU}G@nD`>^#G6d<
z#jFK8OUmA?P*OiG%T;aeZtz!C?q|K@9X@kw?XpQzCta;!{^;xwwQBa)+1o$AS^YV>
zev?Z^%(=d^8%5n1@@{YIooSrDso<fLS?;YP{q=tyr_KMpSpIK^YqwbGgI9dAx3}j%
zU(9cR;BvtICyy&%R_18k6bWZHSnV%wvV5~IUqW4-mUj3%?hr<Iiw1>h3_MR5!c0SC
z_b~4$RAx>;$MU8i{|2K;l<mY4jo#<yqtaGeHt?N2xb(3eue{PB#x?7=PQGSqr~PtO
zgYDP2O_%0MRM%Quy6k*j@^ZP)Z9cJ^>=&|Z#WyQ&ls)jl)#rotoO_Ged4GRjynKmF
zjbKLxpTdpb{pNSXPQJZ%W8>moSO3^6eEEGmm|<6mILPnw?``~9e_37b{Flz-<u9te
z`1o4{8<^R69-P+S|Kx;nf6AE|hCZ`QR^EKR>vqN0TappG%XI%&eUra(HN^a9MO>Af
zx4C}rYUULgQa72|wwz?#;(WmO2}73Ni8r#-zaD8mAyBYvcP^_!!hDXbviE%)jH?AL
z8^rk99hd?x@>#LmnX!SPq$!m<wqM^;1~hzQqAL=5__{y=L%Caf!)>1sz6J3sWDXo_
z^>JhmDBkID_Wbg+@9&zmnFI}4cqYgOaxm?<Yh_&)vVCR7>j0|;S=oP6J#KXyFd3+-
zwiZ4<)|$86J!Y!>InbRUb<J%?g_n+~$@7af9=XiOQvEo4HFHEz((cKDp$BgMjpns4
zQ#oj6@RpM?IkLCQ;SlGSB+G_hj^d3bZp9WGe1v0}w;yJT|HN@%!Rbs*t$S?xnVH)p
z!fq=wDBq1ZEuh72V8tS%$HZvO6SF=4zGG`c>l!Au+l*HZRYwFcYzt#x668ymQ^cTH
z$hW}dQrwZ7TW2Nw{q?ox<56)DadFU9JjeQEPhWJGpZg-URKt<+g>g-xXv1E0KbMP9
z_Al9s8H|nQTvSYGJhWdRT989Pk>Rkq|NQeJ=NWtE*xzn5Gw9{)lD+&~S=rZp<+Tr0
zXO{>x9K3%q$aK%Vs@+^So@d94W;~X0I4E<Vfa6BjsYG9Wt)%x|qPhHx?5i7U<qDTI
zu$+_?nOZH$!}$Hh#a)#XX3h8i|MGI-^Jm9$Egcy(WF0)y9U~Yk{(imw`AV>VVx(AR
zW~PaWNrD91^tdWb&~*rX-(t3wJ2mw#h~1^VF8sma{2dE(-^&*;$nu%KVd&d;_T2$}
zfrT;$el?$G3@M$vCGT#-3mJ!xG6xz?82n8%-yo})z`^Apy7b(-9^W>t1lNss4TX8*
zo9D7;Zn@6b!^0R|x3CCg))f&;3vLUKv=2_t6^a@5wuRfUZ}^^B5ShZa;M}>nS9#>`
z?P8vOb-ldt{W|M)r#agi{Lk1Mt~)-}gHP1y-7oM7Bz8YlK*wUezP^6>u3b|7#}EJc
z`ML7-+U-Bi=GRSrp;{(U`Lc4#)hS1}3Vt~_Vg7ul*tz|mKDBjdC9qpuvZ~S5y%@(H
zP`=yq{XJRNt^YM${Fns&7_=Jq*QdPrsBrj$<Mz{_`sQlDl?4nU?gwPNV)S^u13y;3
zweeUTD1X3gu~`|z(Vf$_6*IhjUy#D5aDz{wpg{3K0^b6U&;tqaES87z;x91zggpK>
zfmx%P!OM!1Y3|)aI<dQ^%(Ja7dcXHOXrr!(tK(&pWj-?xrB07Mc3OY`9FVgkH6t0O
zT%D%+gv-W)|Att@qb`=|?+(5G9`x4ohd_bBAMP@~1sfC}OkkD}Y0&L&%Km1+cl)Q8
zf9TtS3?WWX-U~9Rk;{L>m#~6=K}YC;gLVzq7%dwL3iuKXSajwv-{9CDy?o7@ubK+&
zZ~n^Wm4&~XrkLQl+;PF?=o$b1{+>L0_U)7z<-fkX3<)=nHLSK+q`?(?X?Ma5Hzyef
zg()GjMGUM<?uH)7D}S+sgWZow@H8V&2ak3D=bb(o2M!<Rk3T*9uR3fkW|+K?m*)oG
zg3hk{ulb)cY+KK@BT!nRv4}yr+u@C;LL$4tV+H2}Gc{*ksmfmY{c1TEBZrC)!!8*;
zp34(l6(;#LJEU(ncs{pW?&#5@YofNkYB*l^<01R8p3LO+>khXhcqj%k8At>PMlo33
z5@#w)O`Ujkef*1U>$+u_!WdN#G3Lzw5KscjNxH7Ap@$!TRPSYeQS?$`MPu3x!w^RE
zJZ9w?%o2Qz@-vuUoIA<6)MkrYn>F+4O&Y5`eOMkPaJXp*i87VF{`OA?oMmPh|BC<j
zN&H^r^SKvtr=LC=nLhXE1Gm~)po=Ix)#qM0xY}FCk#WWfUW*D>-71b7kF9?wO%Rr^
z(s)&t!ndG6F~MTPUk_`RgbR#5-hmsZB#3TE*#BJd(8~}*UDm_t)(vm@7`f*#zbG)_
zV{Df_u%_<sj+J}%oIQRiRCfE}T=7Mn)0l5`Y+%08=Bd}-@Zi3?Rl}rnO$NKeyu7$>
z-n_Z+wy>H{#-~d4c@;{|k8bQ<X*?l=eZ%I~27WgNGc_aj01I}3MYA2ZCyK-bvlKHN
zW-_QOVu;o2Wn16cCHac^#yhtQO#V!qRt;qw7Tewzv{^S_nsuq=t$ps%x7PwiqUJK!
zoVaKI;rm2a1(2=jUskW*H*59!eO4Dw3ryP6v**Hwk1hcL6S@{Dl+25;VNFQkTX2If
z;q~GNvus>0FqUY~(C}1aD1Bx7;7V@#nJ+&BZrx_zFxiKx^Q-lohvz^|e@0g3M;rGz
zx7}X5HIwhd!b3}U7rgQ_3cfY3S!be((7|(g7bB(}-Ija%$BV`N5nHoFd3kv|<AR({
zc%S!vakadzPD^jP!F4WQp_$AQr`cp?GQarT`GVn<;d2Hy)`TwagDRC$j?J=6>vA^~
zu<bkdwv2&wK8p|^<MDs8=StGsswQ^z++M4`hJhuAJz!V;q;o9^>Dvvwr|YGDd2#W}
z%ggPalhq7seiZB~eSJ*1-)7Q_rKJ`>C4X{?Hz+;-@94sp;4CV+E<(m3^o>Blo+5_7
zbwPKv)U@K(D{k2>?VrPbL8ZbrdE0jWgvSCK3iuK(*D~C8Hek6US;Qbb^*{SJxheA%
zKmS*m%YN`&p4ri(N9PnCliYDP54_)2H~N^j{@x=ypU*q}cKiKv_y7O<?xMfZ`6R^K
zj*hD?{H#xiuRX5MB6DuOkRHn&3wDDxfr2jXo(2Y=X-Wdqy%%r0cVy-5`Gq-~8<=Yu
zTGuf3<uD7+mvLCGc0*%_+m5?YhqM|FiZxtfoKm9JVzYYxuUD%pY~=3Me!m-#c;duF
z<(&_jxL2%R{rIH%{3p9!uk-$(W!>k}-oVa#>fv#Fv1+!>-sKOCYku&=pJBRS;>yQ(
z{GAPJw?j~jR_e5-<CASH8~m1g<?d}&{_uL+ZY~K^CH4Rv_6vNB?Zpg_A2PgKe_OwX
z<HwK3)dmR;euwVee_L>xE5UQQlLzCD)YD>Wesd&3MP;7cDL()7R`z<|1FM9Nzpz{U
z^LA>z_l@7*-_1SwzRuh(@%?=<C4aw-90wLWFy`_0VK=Z~mWW=mZ8?|44Yp%%Lq5#b
zT9&EW%TThjB<mH=E}3JN4HsP%HpU-e`ET1P$28AmWx3P+|A!34gI=%neIcbXso8PE
z=GkWtG%{EI|NC82SJ(Ez#^>|v=P@!LS?AVmzB6;@oT?)$JLB3eSd?1ZOnv3kyE4k^
z#k3!Pm+i1@SZ4pm?&t-MTW>=?uq`@yQklUt>lIIl=`n!~2P_*dPIgEtXK0>W>Qc@i
zeD*+7BhPzFn~SF>c--o-n7&pprsSgQo%;WOedbt9G(K-LS=i5_5p?m{!*=;k&t~U;
zdep72R@EuQSom_?j63!UQ}k0MmhDhXxXjVrFX47@=iCRz4xv+LxH_dDe0fD<rD4Gm
zmM)b?rkpMcj2Y*d_^cZ~o?v9rWKf-Sm{*ZCVY*&y#s9zGfBrmQe{S#hd(yl1M{m#j
z^Y?xI^FN=@`#*T4vglFK5od;5P98r53V8Su4A?KcWmq5YDfOK{hke7YYYzUKSuZ`5
zXX^9kQ|ORqn&zRx-fpowOu3C$`q-gX?v?A-rM<qk_Q|tnm-bedi#+{Mqy@TowfODU
z>x(!-TyI2nwlhnV{Au9@HCmb<EuK5s!Dl}Ibml+HCYk6aC<L(HNm!`)P@v#V?}DSV
zScD{*%y_ixEJ4ZCgHM~qdiTwWy>aXIev1N~C23@2WbtanV$j_$zrVkKJ}Z0O!*2b3
z9$$nW9|L6^_3nKt>!ZKB=r6r2%+JVC=5fV9$1t6dz4-i^Z@rDp9E>kQ3<4*gVl1&T
z^$C&5l96?2bUsifJ;TDXA&9|CrCqdX?%f>F>F=lY_n+BO_;}H~^CwRpeEs#)i^ctF
z8L1!DRaIN}{HY0PlxaEVwTC5PgZP38plUW}=36n@gKii6dK(x--jv(4?1<UM5W>lE
z;G0>K8}D~U5gitpw+vp48WTNcxt*9>f3!;!bookCQxmh?Y|CP`)6@0+53EvI^tfn;
zlW6zG1({lHiWwXcy&R0&KQB^z!C+;gohj=Oy79oKTlx%-4JJMfC`{l>c(eF{!!wYx
zr9sXP30=Bm$&!=Dx8>e$TgA0A$Fr$(I`fLxTy^_3^EhspBxTvj=rC>Mv0t@LeJTTw
zRl}~Nq+f64EDX0d3fi#f6f>v_c?NTom4WZ#(hgf=p>X~D^UoiDJnk=kv+=lEMyk-n
z&UlUpQF9iVsmv1295<eCzN;VWe@b9O(o6|Ed57P{3};VhB^0tGJXV@e(c0iD&#FGr
zgO9IJC|t?n@0ZInEsNDAtNTBj<gK^Rf4<$Cn4OdO?S3%KKYtu_l+X)RFP0|(PZ+qK
zGpwrGAy{JF?a<V_z<0mA>-EB&EqB=XI2Q^Su%$ULta`haX`9mOhNC~F&E~Nv-9F%<
zGHIE>n>S+5riRBoEZ_fI7IZ>*fBhfj)#2;YUR_zaCT{PngU#&fRh2@Fo$m4u8)Oe8
za709~3v9l-E_ey^3Ts)<*9^1l=Ij2ubverGf!hW4b4=3|6FOar6duKFGjqCLnz!?*
zSl-U3(_HjjFL}P0b#rP{4>NZ=pIB_TldHnYm2X!H*tW2A^FNxzoUy=qk}<o$We)BG
z-!6D|IXs$pY{Dy_rPXESK{A>jBj&j%39=-zE^sN@U{n6JxX{vX1Al_evlYkY9_w9j
zyHQGz>6%Pb5V%R_;C%EPV@|m63x#PjEE{Gmb9u^eY;oGUAN)r*%DX5{<Y?WnaXzS^
z3S8_qarSKQva+%(=dY{`7T#-fGSO!P$C2m8M@}>L%wd&jX3qHacSfB(U-~DjhH3Zj
z?_(0+XnDk3%aB}<%+Jc#E_U6_K&bP{2Nw_ag0r(sW2#;*jj8+j)MBomkum73a4u6*
zQ_!J~kM9(p_x&QI+HUB`?s`J&!3lu^o?3>#U%y6p&SB1wWNSNr{hZnb7xBi3q^At8
zc6Ft;K9A&np5(0}q$m)?aBjAF|HZ}bpV!y_O<v;~1X~NxeLHVAZ~yVbYa%x@fKG?c
zzP85m1D9&M@k6Zy?sn%n!qx&8+0>4CDjZZ2m<}4$ULNdx(M0EP{&R+H;S6ru8U+i)
z3~v0aFB2{J#8K1fa;dE4j^wvDH=Xy_{RQ0{lK%PG*@egbY`=!YRX&~SqU$?}<;5;r
z&Lhu_FO(j<GdV$ehJ^D0Hy6<jr&aqZEU)Z{ky<ArKJEVff0hR>oM04L&&$(rK0Qfd
zTE+duP8TH>C$0luzLcCgb&5g4JWs}Zn$E&?>-ZXKe}7Ai3{#q}Zh3}tTjR&yx*wem
z1oketz1__85M#+wi=(Sc>{@o*wR#z;Iis%rjbei1?E@LJnidIoB~Rd6;G&etrC8qf
z@9%HWNv1Y({K?1rR8>`5HG`KGoYvj`;e>L3!AaHWDpj464ohs5c69G)%FgFYa1s6R
zL;mZdPIa|ol@lKsfu=yCi)O~M2=|*A9CQ+BWKn2|K6oTqsKZ6c(nj#jn>6F(V?1${
zPep6&<o%XUz8+sM+W<N~XZ5;WUD5e_O%G~MkvVrmF+p2^N$k!14x#x18zf&a-^gRU
z(ivDPd)grBG-Jq>4Z_*-CUx9B%m*tEv?(SiPIgfeWZGD^mci1}(r2cTYDx8%7Z-J+
zwrDhJPf`)y#+=a=$s*M5b|K1zZ^0tYZ@)_!x|X%d9*A&0u*|+DTA}H4!%}8YiRc_B
z<)zZwk;klj<D@a);s;8<8PrxYOH7w>INejga8w91_;-eJiigTs#WU~rCmv=4-F3>X
zzvsX_+iK9gSF>x^Ez)@M{JC-MuM*HTtye0x?D7|gul*`o|MPWlNO+h^mF6Udhi(^`
z+RitH9x&`{;(o@Uwwi&(KuYRXJgdyhBe&RlFTZ-^Y{8-<>(J?P$>h+RsFf>M_DGxe
zty!aUZB3-Jrzhw0x#e+_&ztfzKYEmux9?|K)t46sZ>G<`dvJBHeA(jHYy5PR_|2Ov
z8=S-%k8I?+;Z?-=V*UF5y@Fd(8N432%P2V?I23!t1C$@qzQ4b@Ssm1;WdPmB4mxbQ
z`1!fqkEZ2!OU2LIeD+x`)^NC;|M_zJ_lKh2pY#3_q{7%TpGD}g#*Pzi7YxrHdb^~B
zCBfObrig)+`@hp;fejIlLX;+UG)~wJx+(pf;c=PEuRe2eaoyNmp3lC<W0DWc?E^n*
zmQ}babcyjX9-qLR@uOyjXACRPHfD)p4huHLI*me$L!k$Z*aMU%nzT;XT^|@I=<4da
z*6#fY<^Cu0s^7hA5cQnIY0VyRK}jIAzfvS-Q+q?8h)8I!KgSJ`Y%ULhn;@-Q+A6HC
zI~rtOTH>PbSR^4dlUXB%Bck(eWtR?<=P@&bgzZh8-W)fCvbj7acra?*DUVQ^$kBL5
zQe~1GOEJS+fei`&T|#v4a9Ht8c9?XD@yI{vAFp5E{{Nd@+VQwRm;DqLXQ&g~6VlB)
zRX)1(H3^@y4gAvKcHwPwbc*teCE^W+PZ`*LF=##d%X^q_fk=Z;=aNho>)oCzo$5yH
z0Xvi?ScEXDS1V_9G&Ar#W$21zeN(WaVlUgYRvo5^9xA>{<!qfx1b4~tF>;5q2pyL>
zutb+hQGp>jlV$A@y(9dpyVhO0kkIlkT4|z(lrmWDK~Dvzwua`(4r?Ub52_YQOE9SF
zDJE=O-C!#h&2UO!11N(ZJeMcr`Ka>@qsTfAl}&#;a#-%>JrZLQyTVvv5h5k^rvcfW
z$McwzxvaP?>?|AFco>gg<Jcwa!^Fwu@NnN@p-vZ$NyXpoIi~5wo_cq8_u_Zno}P)H
zo}65G8+3sG<9_>NPm2r-AGuV0eRcKX=_yA9ck}kBrU`Z|I)0B$?GR%~s{Da(vI<#3
z9Tm4%92S&hn#L5MG*PCb!g_kbo$~v&I`RAF%(Ja-dw2T$d4A3V{B}PYKA*GhH$G><
zJpcT0-R*Y{?S8-S^vC1!^H->PC%L@wRERp0n-C(&)aT3*vGub7>sw}t5(ZILk%RjV
z33a;gfZXb_ZqFyLce~&3Q<LBQ``zxHuh;F~@pjv7h96hg*B#ya{od&&R&J}J&Pf(R
zIV`%%m{%ON;qsfDoA77`v&J(O0c-XP6W+~tQOXqCX??^YGEy?W{;z5J{Mxb?`y`Fi
zK--)ie*Z1J!^l(T#jdXF*-4Qd&l$7?Cp#paU}SkCkYU7qpkhm-;0?wv6+AQlt55Wp
z<@$~<_rcER^OFDk_&BHZTBOb2FPCR5<8&x2G-SBDtCZVz`-TkyhYd7zb$w4nscu}H
z*|mf7%PP5Zw%v&$G6J_Xw)pv-S^R+IJR?tALn<pMcKJS*tz!uY3p>_peotao?GZuu
zg7dcD89q#&|A%G$b#E^(uIy`T9)7!>pMHB=?wNVEvrnD!VwmHX{$gw1cIk#!uU=^+
zYP__`nB^5aSKMKbzy_&@Hb-AEsBL8E*~y=vK7-}aM+s2dbW)n<xx4!X`P!Qmo!eUS
z+`~Tl&9yT9a(}YAznZD(RM06+H#etW-kKfG@apwzXQd6xma#SH#qKisUDt2_&tm=F
zZ&D0)^ZWn)*4DheefQ1h-d58VFt1qERl)hCkb_ZsRo9|bKVH916+Dq>!?|SNJ$-P4
zaI?zuclSHaobdszf!y|TXWn+}Dfh!eLRv1rOgY@f+aqbr)&RQC@5~vWqN1W%w#T5C
zD=d2FeXUGJNr-1Y=XDk-C8q;vyH__TUf{m)*z?x=xvMh2y|16)$5dz$qNVlc(NY5s
z6`@3d{O3X)U0qzD+sX9yehJ!D^3tiW(6IRVxzt}@UNS6Mw#=yZR|#mj<-gDK|0m2+
z1NllkwnWg2``X2$;_+ubJUr~Y{ri+DpO3rCSw7j{za%$fmQo&5?Gu(R38#KV#u-ca
z5-$AgS;^t@0NkLE1a)N2PMov*zvG7|ll_gdujzdH^l8P46%Rmt(C_>I*S`2@|M#Uo
z=<3otcVhn3*(<yErJS2%sVi4}W`?2Sae)WF&stYJI=P(h=6eN83zM^X3l-NenEW+-
z%Fv`+Q#0X;VuFGj`vnm*_6ubjmok9rugP<E*Gr!~c{1_tuF@&frw0cGIrYogdieYI
zSNZkJ*+%RvQr%tt{@BBU3Dc)fUvSmyk*fiFz#D;r93}&enn_m~dm<SYxjkX%`fkp1
zj%k`DsC2VDa(gF>in;mpJ9qAgfi5S!;kbIDOjgUgg<_W67RLk(JQyXW2NpD0HGC_N
zumb7GWU)EysnY41!EVr}m@t9K;F*j=@D)#mStX!8K=+Bej!Ky=%Q)XKxb-%5ujP_h
z!qBsm*QdwnPr$<0UEpF;SLuPIpOUA}t~~1oC$0k(PZ`))1151fs9w8ouf?Ks@4mr}
zQywSYZveFqc3OL=^m2qTc1tt$#q%wgbflI+(TzRegQvnKt_Y=xTUr{@Ejm>;a@=JP
zxO$+=mOY@Y;qetVw;y&5Om*$5LY)E-_grvQSS2@IFy*8k!{bXFw?xcAgZ2}_?I$V5
z^94elNrG1OTAMgj+Ab`9R<K}&)+1i)cM^|+Sd<DxH(aP(11dV7yi=HH;&eHr#xD5G
z<n#@^J*h`xSm&&HCx675f$iV7W&Qz-8TIYZHpv0wIWChTn$&$0oezY)dF#G}p{JRd
z<H2_hDW+}vcSCB*_B*nms*4rW34Ee5K|<P5{k2R&hqLmFgdcama7D7p{CVdEsu)e$
zA--hspXX%N;I)9uf-g7Wib^gc^TTiEhSm*j;U@$(98O&Cd7@ha)Y2>}pWq=S$TOR>
z@)J+!{8>gUGR%dU%*=<l4m{vVc*)?UGU=JX2Ojl_Dq<U*4}3h$I7RV+gwp|yZ~ZSt
zjo1xjn8ZF<>rC`$ad^ik<f+`E$JDuosZW(<&Ff2yEjL^?tm1sl(AMp+1l;&?J764B
z^zqy6{NiU@G^f13J^95_4<?qo!iKU3IwZGj;`Q0xxl_>O#-Z~cIAU3po<OT?S)nsC
z43l@fzW#l}ys2O<9B&!e)EkdTFkPDz!?0=>UzgBrohJ*JH4->1B3P8b%_<qDc@HOb
z=iS|9nD(a7B6gjNzN?VK4<!L@yTuPC#WEaw^6#d*pc#u!w}Xn1XEsMg+hh-+?hm;M
z3J+|KMzBnJlACZVmQlv#>Ki2iM%D#6%*qozqMRXKT+h@tqqUuf@%2V-2iH3S1veN)
zP=Y|Lp)kuq$N2!LsCyK~c-m7zsB?)aBqON4n8hK<)R*NT6D?Y>={sYOH%G(;t%OJx
zC6M`$bkLHwQ1H0Sfs}HF$6`!kml#EE9G&K&;-pZ{-nm53X?tT}h?B5J3SYwRz(-FR
zxU4u;-Y{_ekVR7RoWUtZE#QQwLgA0U){V>>&Ig1#msqmcf^wqs3%dq^>6{`)EHdY{
z5(HTnKr)%~3s5GLas2LbLcrjL;&E`xMgG8z)eWJEw-21K1LbAYBe!>|Ok%lgDRbb)
zs)o;PyobO1e!OGFIoGiJ`*`gB|GB{@RFag+5ur4(#Ayk`6b~uI5<!j|ith2wK8F_n
zE<Aqm?~cchK<e*ZSonljR_eB+)j<^ju-9ing7!!`Luq31`AJ-j>WwV=NsvV2d;yd@
zELz?#6cedqvhw$AUDcS%_1p5rF0FT<6rv&n&h`RTLL4ou?F$YmXL9`e%UYTw%NGhR
zf+8UvUmW~}vFA^{XOcin$Ln2MkSYh9-(3QJbiQU_D>|37f@#{3#t8!A`s@O4-ml*v
zZYb2L@~~rPv8v$xy5GA0e|_h^axFv^)WDy6j8WuDrI%C_Q_O|)2g?}1-Ztr7kiO%|
z!ez_a9?i9$v`c+<Mn^oW4(kE|j(N-)tf1}}=Sv2)8ISv{`}AVFBldiG4NjGR>>3*D
zw>5F~FHuxEa`cYdTO|R<{f9wTgPq6Z8@z;BBUAEVcVUXOM5oIoAyAH;<#0KqQPx3|
zq1B;4Q4c&cF-_nLB%8`QNHU2rxxUd#m<h^uQBL3xjA#*SP-G9d@Ku$&$$H}^ez1E$
zLFc>RHB);7E5EH8Z&Ntq?OFy%spJOHW#apQrAm|GsKbZzj^OZA1s83O+w(Ga#3aqT
zkt!|W$kFzI^(^C=^ZtsuXD7Z$^-vLV6fAx|$wTN&`Tf|LFH}wXAM8x`Y<@8RaCH7z
zpD#ixLY)UZ*aMVa=5WYW`A9u^t}xNV$`I7@nA@9hA~1|mUF;ypOG2LBCyYB>F5MK^
z^UEYtpa#^%oVcY$q(R6t-MLNfs6!o}Q0Ee1W!42Qmu?1>O8ygN1lP24B`U=xdRR%X
zQj1j=6xahQ`#qwZxEwl{Y+jgQ^xlUh1)NHgK&jM9+K5Gmt;xJ;nup4yX%o^XvONA;
zwQ|*}Lq=yogD{Z+DI5_TDW=<8lwKb3V4RT<SMiY5tzY8UzPr}Kdqq6c9l0C~CxB~5
zVP)2Yrk!s#osQW1jh$=Pcb_joDsx#wpD}PXE;<>o$3^MomJ@fi4`$42JN?uta0<lq
z(wA194U10xvF~)blsS<J6ecGGHb|T(vqAW5!a{e$2~IIe6HAhwM7k)w%vrJP45J9l
ztDvFRb8RK_jyQ-t_E4GR*8>TjXY)E67o9rqs5G%83gJ&979Ds{^GY&_G5@qg(!<4X
zIALK$r^}^Ih)Y&%;_VU8*u>$YG_fQOVzq`5djLlYs4fHrhs1+x(fLnbE}w7r;NPT4
zLTP7aIOgT)HM8+PTG%evRkdf~!bVW9e_iZu&~b2eAG_lpeE)5ob#qdR3nKa^e_{IY
z|Mu?x3s$_U<A3nJ^=NF}$#on%I-c>foSZu0$P=v~N9V=C7kK<qzCB2uWxvbR@0{z~
zBK<<o<8qU>oLqh;D@9_f%>1l^Ni*C$T0M46eECADsF__XoJHizr{wa)@Ba=y-dX<s
zQSi4phZ}9*U+0<pyykq}uQ%@=ez;eBZeDOqOwX1rCVT#VyZz$Tt0L+1r%pAkU$1{|
zzJ33rM@f4=pR?A`(-S)uU;WlJW@iy=`uTaTk&%*GT3QpPPdA_C-#Df1IYS?BjeJLj
zOmGdu9P@lRv)o%PJ9b!X-#BfWSV&k{()oF|pv@FQ!onXvoz~}OypXs3@rjAb8X6i7
zAt55q&dzSXb0=ncgNKS$99vq>hewJDN>ckp<Qc^EVmf+ycv@OpclOToQS+H)!YL>y
zcxca!8xb>n)EF9W=D7L$^NZ<3DD<44Z!e#lo4cd<dEb|_lZ^_`UzRw??I?Wl$I_1e
z^|iIN8JU@a%Sx?em-)>6w7P$DgwBWW-^*u;i-@$GJLhLH*DpdxjG-V>O+$l&q2Tc`
zUKTdCu8VdPwd=SmavrRG0P>m(!=HD%-+wqF?9Xxe^|iH!4>q&ce=U^iW#el<oI3Ar
zUVDE(e~6Z-i4-qGLPmy%#Qxu`6F7y{?rhFWPF6mXw%H(e+nt89S*@2}y6nID?e;to
z&1vQ}57zQE<jSnq-geND$5Q5TRqgk(6$`)3<aljS$7f<@QCBOdbWu}@VcD`}hhCQ4
z`~LXQ;lmg2-sN3>nRBWaE5nO7Z(K4mRv7RxY|p#fG=Khl13rg{G?nP>d9In6D^J@@
zoi3hrF66<-Ez95U_77T7e*FEeOBe68&7Ny+lTiDe>0AHz=MKpS4|@kc$!ipG6J-4G
zy{o^!{qVyB-|yG=A35T}aA2l!`h+P{SQrc>cshD|j+o!CX*SKi#=zh=->$c%g(dO*
z1CKv{{<IuE?6+LlY&NgiY~HnJ!wmz?J-<A^c>nkPAM3Tn6MOtc_L?!6n9o}9_3QB|
zD=)jQx4m$`z0KQRvFxGH#q8T}&0>C>&th=+qkJ-;va>$o>+xA$M|8cKwr~HjKg(Pv
z?aSAD2YXIPT+C)Zu=MkD17#z&e~iMe>;GOqrY#{O<Kq9_*Ynlvx_^v<#?KWB7WsX-
zRi0OV_)dwaA-`%zoHWC%b#YD)Tx`|aTf5_S@4VQuuJ1KR{|v^%TV^i0o}c}bmBFC&
zm(Im(eqP>3HE$zr=KPrPVk_f=s%Y+<Yjr;JMRlv*N{bms&0g<ho@tckeqO$C=Kal+
zn_kE-{J{_r7S^U6zHY(Josw6tUcIrqT>sLgO9H~e%?A!R<lNgMdGqGYil<Y<6U=4@
z1_d>Bb#XoXXlZGA;^aw3cX#$2GifevZudR&9{ex;@*;5h%gO4eHzXY`a%qtc2#l-h
zcmG=_t`~ElIP$z#kTio?UIk}h;KhpE*I^g4%}q=aeooGu^yS{YdwrIh+y4hloom6j
zHcb21|Ky|wd$0dRAr|H#KK1wh%jw1JXyE6o(WuI0sHkw1xmW$%-y>p+$Cq1z583YQ
ztBv0D%Uei1`TP7bF8OOmO1`~`%sKy4{AAtye>3LxF7@=RD7<TRF+2ax2cbS0yB_;B
z=MME<{~!A0SLOeI`3wzz{%Z*AE%W#1U*^j@{Y|O<t<CJZy7foz)xPhF`+ffR{lnjK
zZ-4Ob7Jv9+`TV=ZmiC<699_OI`oVDH_U-O>@A6VoQyCd{?cSZZ`R{v6+t$|Bj?PZU
z&`{AYRkon?_2WlHV$I)QUpaVrkDi>Y{_yeR=EukTl}$~*?yLInDd_Lp{c#*$z6(E$
z+!-aYpJA$~=%g!b4coc77hcRzS!rK?uX)9~b<>uVt)IXC!+VE%drzhXCsUk$OfjhN
z+)(~;>DSkW1_lZ@e@Df|@iiY*IQhD0`uz1_lm2;odkacQY0a6XxXgXJ>cTBsLN;Ch
zd$;^Mue|Dn1^fD|Dkj?>JnlZ}m-V)Mb_UO^-@mgGjb^G;-;MwIe0t*c+o~(q|GaJa
zFe^X*<S+GI@m>54GiS~`apugQ-KW>Y?iS0wzHaaHimEEBOP4Pn&GR*p>Sf!Uetz1T
zeFqaJtohc$DJ&o<sTo<j^6Xse@J+X>_Qq|x#b8jp>_<C?`{^D@W0lo!pFda6{JZ<P
zSiifXqT-~h-#&es^yPczC6$l<`xT{5SLkvoDJdzn2L6#duu(xzkI%hd?&y)uNAr37
zzc0J|vgNbk|9h#`9yP74ts5eAW*DdU-C3(~YMJkBP^bJ*hRLbBU5j+$_sIk=^C{f9
zl40VVklSVQ1<!ILnd5o?GYAO^3RZ5aTh05kn*XDKfuNw^#7hQXQB59Z1rYZT8ux>d
zLGppQ*5wPrRzH0G`n6fw)~H0InF$6G0%Brn&gJvguU~)u={tRf1wkuScGgPsu3oju
zDLh;}Y)u5?)>*R^S6a^X`|{<>j<eUZwobbD()DCjRn>xv8E!ST>}+faMl%g^Z<+Ya
zvx#hb*Rg{=pzQD8zaGB6M;AJ`-#MnGr6nLG)ph2KkBgg|lCiNcGc)tz`%BtyZ%AbR
zQnmLqXaeVH-f88n+qO9^znpk;Q|gH`XIjEmADyV|{v_}8<GZ^`Pv^>BfBjWML*W0s
zy(WJa)}5TB`s2^%^LLN=&9P{F@F2nF_nXZX4;tAg%$>`-`>vkz^d%)c4Mw;2R2n-u
zIR!*VzczbTU@>9t+}^vp%NK9lC@9v=I$b~hn7e$fiu3Y$`HzqFzIgv$yl&U7T~G2(
zDzA;&%Ei~tygmPZ+uc0(pdg`ZYopc6qq_<}K60J@)yCdF{@pa2bKLrS8a8Y&h}l(g
zGWSf@RwZj|X?A`&7iVYYGik=>=2$lS+y4z|^YeTu!H^mf5y7$fW=~5C%l3`4W=WNl
zmU4bq;N##p@cF!b|KsER{bjSe9=v_4E5mm=YwLv!lcMcUCT3-4gRXC9VPRol`1ba8
z`@es6Az@*s?#wj0W2;j6y}kYZ(eM9$zkhsdYj#IpUzxOZ=_`>CEm6=o62sx|pW}8G
zscwI*!p-I&`SbU0=jE4scL?TXWjVRHw0H~5w5>Laii&dE?0OV*86@cJNfA-e-XACD
z9!cDMQ$Su`-{<(TV@wR^=G*Isdv^tegtYwmQ!{1Clm*+jhrcVc336~?D6x{=vv=>^
zW3y(>GRVHBvm!(*QEvNd74f=1lOuwIg-@M6-TJa!u8O0xvvdEi9esU#+b6d(Gci?U
zd@A2`Gv~*X$^I=bPfk`>HZ~S!m@r`i!`?W4h86499ov?B`@=zY`3FbE<EJbQ_rH4W
z8XH62_dVY}eG)q6A!TQ07qPd>w5h4-!sW}&vAfF@_4WCmpPTFK;n8vDt)`p1d;9I_
ze|N;H?=)cWI+J6zd(Qob1r~L|3|C%%&AadO_Wk?v-;X`__ukDbuatjRw~~z^uJ&u_
z^i*zc?v2II{n#8P-u)}~`~UsVPfDx=Wn^^Ry}JY@BswNd5=yMPzAn~4s@J0Chrza-
zn@Y*)rxsm)nXok~_F3U>zoJBjDG@<ILi_%HyZyT^#>Iu@*6rI53oITyHLY24FURa~
zf<ecfg+@Pq|Nj5%`@sy8N58(lzGSw<A#1Bt)>bKAUfx4{u3ZbWn0rp}{B)(48C#=V
z+}sxJ-5dKZOeFQzmdqVxZ)csh$-C~UXTx656Sb>ElVQP{H9QAC%sZ^V{}1?<vN^ex
za}FMK1YM<gXv^i7M>ZxO-;i-pNpkn6nBwQ>j;7DARrA^Z@tAbL>Z>PCoS3jt`+U05
z%nNt#>iTTowr$a}Wo@s2YIu8kI;N+quUfT=fk%F(hOX|>%l`Jd#pz32?l5aCZfaus
z^W$;<iuLP{H!`ya#KrZ=T9-YT=q}e7w)$vv{@&KBtHYH|O-1+r`NaLE%-SsPjz;-y
zxua>D6F)vW+R@e3bTI>zJ@W4D(PYUNy8iF)?}?KpH7!`6@Z;ytg?snPT3T8jip!gH
ztW#Kh!u<LDEiEi8?Cg)PtPDPJ;=}>t^ES%m*>dT>zr9_te!Y8kwsu!nSHYVbh9V*&
z3IG25yzsK5;`3SaiSy?5O_?Hc<@)u**RPA;ym_-|yD!(0Tibp&80Vjs`jMq};%@h&
zm^~F2-#&?7eDOt5>W|aY^%rm3Cbn?lLJvQ`w*CA6XKa7@(aOpyAU3x5+qW_a9yXhA
zH<CGcc&6;u?Z0~EN(;aJAA!4f@18hy%BiSm(;eMPo8^}~ckQy8;iDF@Htfi;V|^7r
zHGdud`{lBKUU_V1cXzYja^Yq5|9+-lxq4O6#zyA!G+pVBdI2s$FSp;Cu>ZRNq`(fk
z!`oo<&dJ5aWr+b#gNuuc3)f)=50_0l>;77?v9UeLYwqwUlwj!e5Hp+2%ht>oU-Pl`
z&RPLMO+JWz<O07}Qf)G4U|`^ljmhmGHI*i84oXtO>*DryO_?I16S;}Sy8PXg-Lgtb
z{l`FdWas6%d3kYNx^(Ho$K&#!uNAns2t5v)){%1c)~&AN^7S$&PoCtdcX3(V5*?*9
zDKsxn@7J$i7cN|A*tgGa=WRu$AQm<Uh<H|3R)X2=i4!L>uD+^O?(O0t*UvbiBgHiR
zoXnXymcmb;K3%bT_2E^as|`#{RLY}WT;zHgCv+TRS$wf${k~sZplOb4>*M*CU)BU`
z_SP+Dc3I+MXJ@x!&6*?4{B{~=ynTFJVq;}>#JH=fs|5uF6q4IrT;_FyY*`qz^23Y8
z{kzWg_w~7zlze$%?&7jU!G^^LJy6lYnBLqMAI-`b7#IvaT^vJT@eFc97K6lwTTk9K
zcXV`gsFaz1Udi}i?f3o@w|E2v1qFNO{bzKRI$Rl*aVUs^fq}u()z4*}Q$iB}<HDiq

literal 41515
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`~WE|JXm2mtAuGu6KCbo4eC`6{@wJStcrWo#5YFwO;(=
zy|@6qM^Bp;t>AEVUD6jF65ui+FeT($Sd`akouwu3%^vsMmseb<=sRoLGS4cz_0Jzx
zzBp;Aet((jp3gt^E<T#dX~Ut|BH+}K;K7*iv1$3jkQ1_Z#hgH5N$y#_V*g|R_u4UN
zi59KUU=RWcb2Qz!$g9vI;KZTm+s&i^)_Wj;K?NitD8bbLq7|8(87F{LxFo=I@vu68
zbPF^tWbgnPu4Ev>zzNdK(l(HWY+U{QUN!&f@bzUS#yYn)rE-U@i|PFHr)KhF`Pwgn
zVe4Wz*M_}bFwOGb#l`L$i=KMPSeKo-=&RUbVzhFxv;)V=Xira0w_d5#vOkae?cH*6
z)-Xq<>|W|U-D&yd#EXku&Eh}*c-;T^P%C%Dwj9Z{^Yd~qo8G*6bB0ajCg11(e!X7*
z;oCR11@*lCbFEr8CLdQ)P&iO=?$guL6X(zGZ{-$u(wolAU}R)uQ1hdJ;lNVw=?~t$
z%lrI2WcFlr|3#}-an=6%(ipVTq`KzirKLAErE;tJ&T28uzGic!*wm${$Y`2gY?r8Z
z*n<4~`+WcXX%YCnkinya`+)^t`TKjOb#o_AW?mcCy=jvX`?gbcMMXsgpP!wrs;!sm
zWmET?v*BgTT)*oJ%3hXO-Puzq-0&~`(}uLOvs%A=DT&!%C%ZO!yIJ*~4I2c^^Y6Jh
zIv#Yk7gub#;=(vVK>We$*WJ?Qc@q2kIy(>E+?+0ZUBUYIyWQ^tVq<$3ELcz#|N8Oc
z=Irb1B5jwuc8l?5g@=TQT)K3L;laYy_1hwLm1xG*{d~%{eY${?&O!zc595%)z{Wj$
zY&Ph0U$}6gs&(q_^7l?lgRV+inMm;(85;}A$;GX2IP}@Z$k_Pd^XKgG@%N+7XI@=3
z_3ZcR2_7m&W$(?*cE<F5dwctKiQZv@6DLkMtPWfI;Mucl3!Zaxac$CMS$#E2L_|cv
z#6%>i@Nj!scv#q@S65e?*{^pD4HfO`?iQ4i;+p7j<-v3H78BW7EKVNApRPscE2^ll
z%$ql_qo>E^_O{%I4<9y`y}hNVsCe*E>Gk#T#~=6G^VQeax3shzxP4pt;K73t8xk5f
zK1wb4_{jCkySvhIa&j;3>@?o9cdwwNWM}T}ZIQXrb#-?0YQIJP`1Na1?(J<KK7V%p
z{_gI?S+lar-f`>iX?XA;;mzIM+Y|L$=7xlaD_dAd$Xb;cSk^r~CCb9io_wf<)5F*I
z=!(F_4_?0P?31-Vbow;6vRjWsT->~mf6kooVPR)iHZ~S!5D*t{fAApTvHanW{&qiE
zKyKTbH8nEYqVMo5)9efTYO5<MDioBInDX-SBrFOP%yMsqtbhOd)6>&0?(esc+LF<j
zcXyYfg@wditI|!se!VWS+Vk~VbVpZL)AHr&hYlZp`0ia_;^DT$*Vop5t*UeKxV)H4
zLGkQ~pP!!x#>Dg-Y-V2^x;m_&y!`mt+2$Mb@7wM9@u)js_0@`}Q^S4M-Q1cjKCkMP
zW=KfL0{{7TGptIrKuPn@kHVZA8yNHQ@+#i%{m$@0-QQ=9g`iX~Tk^3U$L)D{3mzZi
z{qyCr{|uW-qkDC~bB`Q9K6`6-qQsW``*KH*9?iJF&-T~X*X`Zn`i~B^a=*B}UH{x1
z%jOj;G#>v{RaHH4_H3)$;*IaQ!~AW|E1R2N&*4!#Y;fZ2*`o`c+b`^`F85FoDtUd4
zciy~t7L}h=zP-KOzOVN8qx1IvTfCMUg$eo3v*~>GD$B*qZI%y{p^w$dHEUe*^7OQ{
zw0!3IFTR*?q(ji6=7#|jGqYjkr<987>c?+xZnh|UBM}r7WRQMNX7;K^_dc0}FD@<)
zjEwB$leJn<{{G&D3=@muXFNecL0Nm3ZP_By%+7!8=jZ2wa&mo{mzOy%4SM+H<z<V4
z2Mp)tTDPwZUViQSQ`HuerAM`ee`sxOQ*YVPH_x{E6T^=uPf{j77T1e;psl5K=G_0k
z-|tsW^f<!K$~sd<Utj<E;X{WiCVCvnzqjY+6T`WF$LqgbbpK=he$V00Hs`ZVr2b8G
zmwU+g!T#Tm#V2>JT)DEw!GS@4^2r}PJv@_--??+Ag5l2;&EOxeudkQx&o+^&yR^j9
zhT-4O=kv{XK0B#C{|Vy<>#{c+-m*Td{P*hWY8!?)waFj*?f>n#YQJ>p(qpe5J$h8Z
z@aJf^xbHi00f7U|4^E#t)pJ}+Tf35B&-(T2Pwt$q7i(nqeUWRo&$^w(&-w1J3|5z8
z_<vG;{*0LG>te0t8cx0ry1XiMbp^wpNvhsHed{AOHnAVzmon+l*U&JieDmmN_n!@k
zhbyL~zOFed(e`k6$;(5`55m_(B!2s`$hAAG_RZArxQC1%9v|<2e){xjUpec#KNj|R
zcXn9KpDpl6A~cJ4e?=;jKd4|!(PW59=8y&zo^r-4JtrrtU$6Z8?Ck7HhCee5le22?
z2zWg^J3GDT&e^lQ(@&;sjhj4k=1JxUPm3(i8}xkqahSy+`rnhMPbJr9pJBMMK7N1H
z?P*h{9ASP?{rz2T(H=#{4VyMiDlaa6yfjF&{^=>v*>Td|`~Lr{mSecTJ^y}`{QvL!
z|L2M^yuY*au=moSdw1{NeNx^j@JNb>al)<!&dju~uC9U?7ZhczN;onzGc`0c92^}P
zH*Ma`$Z+)N(PNDN+GZZ{xBVJ2_xs<+{q_tD%I<w@zJ8pj?5<>Icdufeu9C8{prBym
znl(C4o;*>ovAOdsTQ~FKBGx{6`@F9*-jn^`Jl%L)j+tTd%safLKR>00goY~W>G55>
zc#*$!eev^ij10?sXQzEO71xhrIcy+dnB>x&mMQEshndyEY1YK~_5UP|)6cnNW@<7h
zsHm{$MsIU@er|4HU|{2-MM{%D^9tMC+L9UkeDC_0olFcJ9UUva7CKj)K5=42_-toq
z=ZRCNw%*>JZ|=n~#Y4sH{FPj-fB*hXIGJ+d^yy~5<;^~7*&p`4`fR+qJCVun^fX=B
zPk&kjjxUTn&|)I2?mzDcs4#9z+)(t?Ys$1~kIv1twy67KQTOxd^r+RYK`Z|mD;zc`
zy?0+AN@worO>0it<}M9e&3GWsd%Fem)+pY&e(d`C>)W~N9sbs(ZQH`_uy<Nt=9%Z}
zEf##N4o)!vrKP3}m;dkh{^ln0yyqYPd_JH2@zK!_pFXYnY?pg`8!N-(P0HKmWZ&R?
z3@WFLEYF8sUmxEdqUD;BlCpPQv1;4(?*~sUNj$sf*Bh-%>td}ZSKIL%ey6;1=T5Wu
z;Q99@ojN`*V({qbzWB1_*vA^v?fk|)dyQFI*d?_}OiN#1<7N18R6IVS*3Mynm@I>e
zs_NCMc@K9yw2A)n=ks|DZEfd%Ia|41M$gXJ{rwWmaG-&a*{ARKj~@&Ud$;Y$zP(L1
zL`zgJZcm4C`nfAreQTrdN;17XH`hA5cF(r^GtbSnc2=7B;KD*@vGSPA7h%;c6PAG*
zcIwAAtvPvwvG4JRZ@2RouUW&Bn3$+$ohGrX!aVOzM$pBbH9w8!RXpOHV^@3Y%|C8&
zJr@@j7Csq^2J`zhmzM~IhJ>^%^`8FdtoeNw22e3>TlM9@%gf6*CLQIP{QJ+R)A}AB
z9u4j7>~ZyfOE*7%XmKvb@#W{|=O14Uk7s4jiQjkU+VmxUZMBov{>|*Et;wD|dv>??
zbiJ8dQt$36y|E#YdC%UxAN%Y79DY)B*kad_BQB2(+Y;B5t>3kCXX438stgU5#m{E+
z?0ixw_xsyhXCI#)-}{f(L~aJvnscqolO7-IJ@)wM(W9WINZ7iV%rf7M42`(DpQ#2s
z&637x55B#<t#<#tzy047u@X*2zm92*ibpD^PM!LZp`yONeqZkGZF_=NK4JVI)Y)=>
zb9(>Do#pTEJ!NKQu4LHbq4LPO>`lfWD+7ZG{9Ig*7(ZlYW~yC(dwYBT_pe`{GJarW
zWc)Kh(fLQ*-l~s9JLj+;`2RM)-gsX1qa&P;KWPL82L4&%Ir#^uTvwXdG5z$@Kg)b)
zpV`NL*s6iy$BP#kbw55lta*NJZe^!S(CbZxHt%<xJ|OYW#l_{r-Cd=RZEb8S81~Gb
zExo_=b=YPzdHcFK;+-xw4Esu7U#nRkx3@xGUjFg<6PK(SqSj86H_e(-`1WAl-CZ9K
zxA8tceCSY5?uJxZhk4I`^4tA5P|@4p&o3`4d$!v}DNbpk#PpSw1+oV|eJa`)zrW6g
zA#P#72SY<ckY9TCC-d*KYY}+vc=~|ABc>E1NxAAbhB14qM9bgbb6p*__QK|L|0Bnb
zFAiSrr}mtUl~qwyl~sT57ok2G%cd<`Ok7-C5-u)st$5sP{$YLnU+$GFSEl{G#3yaW
z^YZ1(h>c0CeX`bVmzVoHuMAPr)8h+X=5z4OOyl0?-(Fqi7T1qE@_POLzU1S5iNC+S
z<>2Ex_Tu8=jWs`uzP!14`As#bb+aT$vyE4}&3Crh!w(M+Gc?SYA)ynofuZ=>8N=Pn
zf|vV&ikSKH=bv3a)obaY1&+-*R@>9ci+y}}?%cU^=9~As`}^&?y1Nx8dh{Gu5#nUy
zl}ahBNxi-<_Tw4j^9ir7t=&=hn9a%ASx{WO{l|}r&2JwwfGYPJJB!t)>Bsl=^zej)
zhAyoA{q5LqcNdq03kw|6jPp{BB+K64>wUlPH{WdYe7CHuRfYE-PE>Y(wDbAA&6P>V
zwb$=ynlM3N&+m7;cN9DXh3T<g>GtjSs<`X_{Zu#0y_K@fd~<s{dr(jisB}=!)a1;}
z%-m7))9BWg%x2HYY7c)tpTGU(PEN%><)}SIjrE_eS_Wu7>C59*Tr#mhhJ9M<Tf24Z
z6uoDCu;HJU`r0=7#>}P5mMsci?)T#QdilElf6Lv?mmid9%M7y@ck0-g)hl+|?uO56
z2BAwbokt&4>At-fz{@#9X<~;{+vG*_xfKsNPIdrw`katDdwb^#ILQSa?~^_FdC%h6
zjvR_+pk^YdCrazy<dVKT2F5K`Y)ex``|{WnTLjp%9zJE<+4C=2&9}Mk@|**`Yh-FZ
zJ^eo6r04{Xm+nrp?A?|#pMJ3*V5j9S%@&K^o&J4px80Rqm7bj#T>s!otBLj24ii;=
zbJ4hps+!5R@=JNuH@;oX+wt07M0VFPi(Q&6H)3DyeC+Z6v&_6XpC>Jz?bLDDQ0Ml8
z?9IiW6ves)Z*PrN-qvBV_0J)pKNIWrdd{EBv_Sadr;_8h>+8>5Jgaczomu|02kxbU
zfA<M9J=p(xzvD+|9_CM<KOSnhq1Ssu>C%;TF{iUWF?e7GGE%pkqoMDrqO$(si)Ra>
zem?zqLjQbui7|)bl9K@pDlQD0x;6=Ho|85sdQ;W;tTp#G-@15Kp=E-a^X3LlL56AR
z2RHOAp8ar(L|-F^lDm1cfYU5cf1ah`X@r3ctAn@1w8jV*S)~?%hYQMWoLCx|7L@WF
zZ+I%bPeNa@Wrx%%2CIm&GP6DzJC3z(Z(l5%kk<1w;)4x;-}4ohLb+ebskd<O{`G&5
z@cjJz<L=q_-CZMBE}rc)%W&G|@a-BeuJk>Wc%1FRq3Gnmc;Vo&KH2WI_J3IJHz>H9
zx0)m$WAM0pU~7`)G$sW_mw*-AGXxk7dh!=f2)1rp?5WTqkhl=+BCUpNhC04XiY*-6
ztPV~r4aXRw+>;qN6`er!8RG)31*JURj1vTubVL|91sPT`M7fJPICWeAhs_G63|UqO
zC#m?<RMmgq_y1S4x4)lvJ}@>mcYC#YIaq`9hs6vL)@`XTwkj@}`1JYn<X>N2dieV0
zUiqE1HR{Z4bN+q%_I>#9!QuM4*okxI+*xs6kp-;p71Oppt%jBzeXZQ$Nx#3ny|JTE
z*>9dr=fA(dlh4dB{PDQoUgoaJbSK6M0*njv5?*HraVYvezqK`cN7>t`=5@MyddI@!
zYg?ykhbNtyqS?{ec~E_RP1A}M8aa1%Y@8T<Yfm63a(S}v1hQ@@3t?1QlDQ^&JD;po
z31~1us^ss*#qJBkRvT7)NO){G(WB*HGkfy?e}8+gcqJ~F>%bw%;JjnugkbAw$(f27
zPH*09K5ut8d;Q+F_xu0LJwD!VF4y1N>+0y(c=R=>Z<W9ACmX|r>C@R6IQaO?EY&qM
zICk#bS(Z`y*%jve6-*u-wW?}rkDgACKURLfHeKi+L&DcrS1)9kh^_zn`LprAy(?C5
zFn~rmiuz{HmiF@UI`G-XMJZ5u+n%4GRuDq~!<N2d3_?lvo}Qkdz_R=E!Flrsc7}f2
zZ!^w*&$_sXmErFv{k*)qV~?+1z53zHmn9#<`N2Uwi#10!l!0^O{P}giIBl!H9jSi5
zx4lzXT}egd$diwX&TSIf)mvX)T|K?9$vq)KfnmXd1q`~;+f3#KM?_@Q^xOaqQ!zP+
zI=lvX;&08jo9QnuFXw0Dlj#stc6;#Q;o%P-KN{Noo4)@KYu46VkG?uOIv(49{Kydp
zrHKlvs;vI@f46-6adENx#ns{ZziXJ!ih$E$8e=plrM)?R_AIZRo!yPy<?9R2?)&@u
zyY%sowjYlOo88ye(cwux-sf6VV`EkNs%6CrjhcTypIel^5(!%$m%BcHVI(AAST9($
zrDlj32rkhKE?cn3>Gp!``oE=Kd(ZLn@*cgnx7sk_0JyPbUH+~mMsNN1&w2OuNCq$S
zaqO3~J@DD)&fU8k3m?1jNSUm-_g%<{tATIYlqoIK<El7CL$}OV+$b-_oFN;^&>3L+
zw}d@o>$jhG^Y895t(a$SDJCoX_rmF|KYsjBu(Xs^RaM<l{atU-;>C&+J>*`^b8=z4
zaL}z+s`W_zzQcE(KeyVYxkPd?*Md?JhRy)rSt4&=sF}>zzTJG!-o3JSd8WHsH(Eq=
zi|KywNKsi5G!tA5z%thgD=!W~5w3<74u(?3=;H+@Z14<wi|d@#wB(mt6<avCz~KtY
z->(^joLV5!7JJ~@MHK;9hVJ2Z3}(H+Q`#@=)Y8GEpvdG9dtjPmobW6bCk{a&m<4GS
zzAKnKU;?2Gy2fD)nhZitEG=Lyq7J9Q(n?_Up$xj9>dU1=gF#4%;aKE>5JnSF(W2x6
zPJGTE7IQ7IOcpmd%cR!A!2x#S(})u)Myrah9{O+#To%gQm2u+86auTCmcDR;)(WNw
z?zZFw6SNot%ncM>EWk$V9CuO-z94ZR%0P#?wFgw_MS$uv#UuYB`dVX@mUAWOO7u0x
zD6u;*PMB~kBqE~Y$B&9V-)?1h^!4RksW#?m_MWcy@ZH_r9lgD+^XJd^z5ev+(}k;6
zoqDq)M$bJXBV+Nli#G#VFB}9FL!zheJ5^?G1joX(-Pc)tL>-K;u=;e=PMJPkSy7R(
z{N0_*E5FlHQx|$q*L!hsG5a#Vxm^tn;5PcQ?D_ToDz{`_KKADPhlhuyxAv}U&}!gQ
zn|}J?)2mELhN*=~_Q&)RRx!*<j9@ETDWf#8BaKP;5!16XGntnLb>6uX^W*n#Wlc>^
z<FqplIXOCR{c^F-zc#b+9%|#2_UY3U;i@*ho*Bqcvf<s`-H)G!|M_tFT)fO(kxM<2
z+6^KMXANYSSGsU@dN_$XIKAmflu%JqQ&Lc1czmpP_4lvW*To*r-~YGm?d|Q#3JMGi
z2D!IP*2M3Zn{Af6Nt0pM?%j)Pe}DU0_wE@u`6SF?^@%-@CNZrsM5ooohjD^H^&<<u
z&1q*3O;mO-`0&8-@y9i5bT+JcT3@X-mCMo5k)femT)*jg<&mRDXU@62I$S^J_O`Qn
zZ}ZlHqcDVVOV2|M2BD;UoAZx%KA&gYw*SNlkH^V|hK483pWj~bc7mewggJ9~7*3o$
z%gXTM*RNS~9>0CtyJwHh>|2}C&&zcjO{%D@RJ5{^;uhCCGRLy`)lb=-cHm^F%bYBE
z*l0qBst5z;M&WtSHzpipdUJpOeVspyzql06e->Lm-9zQr{_v0xh70}k*L&(sU%Y9P
zkj;5#6`{yI*Sq!ibyR+ScJTIX>7PG;{&=-|{f9T3&pW9IC4PHzllSMh7%@=7JrKaS
zq#?QQX{3j0kjK%WSu9Q+vPX^|fBfR&;u{+hn<IZPGxWMK_if(8-S4B;?4!oa@Z<My
zW(F;7?T0U4X4)*@v`J{+zI|bb<r#V;jgLKf-6^cT$bY__hmVg)48xL@%OTm@Et!FH
zqy9{vw#v`X9<Hzds~r>+bVjbftE;KMzyGMcu$qs-yle^Xir?RICs(JWr%TJP=AY=%
z^6l+yWozr*_pa}<S_R69ZCl@IZJpYe*LB(O9Fv&$itafA)}WzyP`SNnlTnYfIUhT}
zoXhujcYFKeca@xcr7~fb_ZA)r0|q%cxf@%v#jQ$SFfd$rS>oa6cWjC0<eulDp`nS#
z`(!gNFXOHH{*KonK2xOAMeXi!sa`hsJ{iaPcC}J(f0v4av#}I&h9s!YvELZcbL5B%
z$Tns7J{K>quEKJG!$o@AK79Ca02Jz=83V1UN>)}<@pV5{KYjjeSpTo)apljSKWEt0
zT7l*bcpAdj#~r<}(AhBg7|)kCH-)3tig9vso;Z2(;H9PB(%+@a7{OM)V%l~lMa-a=
zQHAMq==!(|)25ofxV3Y-espcj%8;ZB3mm~S4)3|{ZOfH@c5ZIBsCHPw<72&PlPz;L
zW?j{)sH{x<{Os(BlP5v-0%$yG^4n)T=VOca?%%M%z-PXlEIXgff$8yeoc#R!M~)nM
z(5=5u;K{BAu-&(~&Kb2WZC%h=!2A1&@Q0q-d*V&a&A!)uGk@teP*+v8y;AF{Bsfhc
zvPso@T7-?dhQ^6EJEON`G(zSq%+<lBOk2M8fzHBGhRzAB$B$X<;ymK0!Eo*2kxt<g
zCr=t$E(=;|Q1ry(@%5K4UxEfdMYvc&-M4AF(PpK_oEy8e8m3*H!vbnBDT#<Myxx#>
zlxvP<F`J;E;IU*zM#f_dJIde3+5CJmS;D$Zr^HJ3-@otslb@fP`{Mfg`HN@ybV!2Y
z4BSu@WOa}}Gt-z|J8aF0uN&+CzK-wc??3)}{eC`%AII(gHP-+CegDVT>+!QUb+$yf
zGF~v6%%uR<$fC>gSAdI~yYST&&B<Ha)qG|&{QdpCdE?~;QBG1#(;7GSBuaX?Y!Q`F
zbcxVlxRr2vnl5Ny9W-JBYE~T6&F0Z=XJ==ZKF`a^$#{B`hK5FgM>OY3-dxsn$<rH6
zxMv6`SzKX_X%~;L5sX?ZrZtsox?b#|M@PF0KR@%;iQgx)bm>wCAM>SQT2mPsK7A^h
zoZ!)+ywRqVF*<1mtIkvpa4pu%lpvdxCu3Xm#AC<Koe%Gp-#_~4>FM6zd|~0?(#{F4
zuB;3P&YwU3$aZ_q&8FDhWs>{#)~|5NGz{hG{Chzs;dF+Wfg-57yEZv!rAgm=Zhrpu
z7(Mr@DyyomuUHv&6g}nIvuDqP$B&ag%B7#5XBy2Bye{C@`im|fdXgDdGG!dI;GVIo
zfm4ymiSa_$qen?OH#f1KxB1NT=g*%BbLaN*+x=j8e7v8XVaLv$iGO~4toZ-;`^T%{
z@r{oyYW{pY4$2iSN)wO%?vuB_x1@T<f)yh1H9K$KyU!<R(3ZS{`$p3&QHQEp4n-$N
z#tnSZW;q8|uiwX2UtcdGE}nd9ie|<0x#d0m>tlC|JwDdkynemDM4O|J4-aVOVD)zy
zs}hYiKH024zfNt{$@!Z&`|dt=rxn~cjH1{l2!JZ|wI4oybc~9U>gwv6Fn@mkh7AT4
z6%{k)2#ble6+b_xsIJa#G?VAwzkhsLx{A{-S~W~FlwqFg18M~;X^1f7K6w3_J3c;s
z_4AgN7L&kij+ORN>=%sMQWZikIb8ttSW2ONkhBQ4Hm!yh0Y%Wf9m55u3)3Xk8!zZ2
zICV6DJ0?8bj?4?R9x!KUTR3$H1cICT$qc;p>fa@|H!WuH;1Co5mCg(jyBZj4kDmTe
z?gT1Sryn}x1S+q$UXODwDJfZeZ+4<Y%&rnn&~Qvn&YG)txAUAjeL65ABID!7YipyK
z8MZ{}zPqzC__bwYV`D*aadyD$xxAo3UCX}b3=O*)bQ5k!MIXGVli(!fTUlu-BqU@|
z`|FDvZ$o5cq=aD-%caYgAHICq`RP-UPV_b&?`b+4t74Oql*II6GCmfr4db5a({|-b
z$d?xv7hfy>_kI8Whbx!Qt6K5RnwzVk#iY1x)wIIx+)-S|S{5>Ch<dMN^6226VVur4
z#Y?rQxcK4w_x($jsGON$$h>jmMhV-hEk|F^tNWG7BWZNx&5!5v>-&18&7G7c&XDo<
z@^ZSqF4niNwYAmsocTi*4F;i0XC$3^T~r!Fbe3{GV9v^8b!VI)@H<I@t+TU}gM;J1
zj>5;UYX5G{zW(8M{(kTP5(ftZgU@U;-q+XHA7AD>dkvdIetv#Mb@gl+ZGHXY({!UZ
zWL#A0IJ)ezQq<P0)^BfbU*Fxku8B!O@$4K!hA!0!UK$K`E1rcFgvhEMsk7)iye4vU
z!IKk$GBy<#Dr~g1xplIC9-i*C)F~i9fZ@U0LbF8JT7XAKyB}1_6&4n%J^%9RD);Se
zSL?m6hOQ2CR1pHzj@f(HmzIh!aArQ^Y4lgx7tXk3Lh_*{Odg>4=AQTb<DKI3l856{
zQkHz&IAeyyljqN)_mrKOpy=V}$HwsF*)yhwo9|-o-Me?<^y$^%vx|y~Hl&@ES`)RE
z>)pF|Y5n{X1`G@WGBQ1hhua>m-G0w$b=cZhUuDjLTAycSPHz<G{t_!4!f2Adh5?j-
zZ?K;K9I+vR@!R|R`C|VVYFQ^duk5~lU1oN8U?3yIgws#eo}YMH6cQHJ^t`geMQQe}
zttBsmSlHPgw~EIZSjtIBbsah4($dz}^t>`=M*-vNu(gLiK0aRf?M>v05Utto-oF9I
z+(sGh&WQhPUZM`gTX=XBzlqAr_b+zuPdePjoA!{O!9<GJqHlA>UOX)jv-bU0u7uQl
zJSu);Q)>6edu)x3jTO&kruW42%UX%ZT9+Mpad9!I47d69VzHTR`{u>13pg{MoncZ4
zW$>M$!|cpBVS=0b<dX*Z_iX-rU0?6&<<)ibabRHJhmRjO{zyO6!g;KiH<>a2{=VFz
z{x@%O9w%>$*i&J+tK?<V%gf7em((5alkGi!IVOO0!i2QGr|;PvxGbOXtmofr)^g+c
zrqt601rHpiOr4r|XGft$#Rr95<?r)q{#;t>9j4x>A@W^(oxDK;gN=>NhV1KlB`+>8
zGAy|Ka>ATBJ)V=*B+sv2wdzoxto4OuzS3Xb-M#&!uANWz(7CzR8>_#+i_&gOO-=pq
z>64M=w(|FJ3>$XXEzmA{#jxUH#)R3kyAK_50<|txRF>Rab0Bv^@^L<$y2tVwr*^*v
z4cwdpC#tho=CJxqcHr2^kJ+#(%pk2{Bg9ZS@Ax9uZi9>q3O!P$tFAqtVP9|O<>h6N
zbcAC|)>W?M{_~IB+L~>ceQizJR-K;9tPWeFde7Vcm$CozfjKBBXu;)|J^h_7N=J?y
zNjTKP8L^{a;Y}Td@GGms^^fRR3fISf*#+vrXiiI36uc<m;GMyvAh;>4J9^=kU0WQl
zPpgSY`dYX&sME2TP4fD^$tP285ZyAm>&A2bZ$g4~@iWk1@P@3bTHW94pUq6)Q1`bA
zR7+{->A8i3h)mOu?+cHsTzW6JG|f+xVSDcFHc-DhH8pjHMWNEZf4{O_+}xB*Ohi~&
zSwW-4py}m)yI&lu!`C0%lzKX*?(Mt>4-&q-x+`A9`u42Xn`W(sYm&zqx>PO{MY)@|
zPf#mO`6&3fY+|pjg~g4Oz4i<R<>l@{L6@BGhN}pHW<0{S*Ku=k8CB;oboBPF{aWFh
ze7x`Ijg86jt9sWR$Ygr3tMv5;(6|M+n9c#~_j{7B{g;!G={YyoI{D6y!iw*A%QvQ-
zl{#|#xU#LSth8B9LBMLx!a5V~8=xk(V)o11moEA$@I5lw+>n27Pv>0g@<)&R?ajFB
z`6r!B0i}3QPjb_yO=?+*pN~e*tn-hNKfQ56*Vp-9GsHGnI<p37E!^9{dhk?LaSKQ1
zWtIa^Pfw4&dw9LsT<h{<;_)?!%f&dIKb_WBKI$bocgMb2n;Vu2tzxh{5y7~mb;0bt
zpVsKC$viN_*lCvXa?XY>w!X&f7o{%!SF;wbUQ<$H+#!3>s^Qwju!2JiSFd3?ZV<w%
z!s2Jbwqea09#BKJfsq-MZRX9(`xuj-pFi2O#pCcssouA-2ewaY3|`%Ma{sOEflC4n
zb(|+VtXZ*>hbPoMHXuu>;JJoDPVL;~Qg&~Qq<EKjE!`XK))8Dhi=pE4Ghfh**2$A6
zcT{~{b@N`0DX)x$Ks&#D-l1!z@oU1k!?GWrIlii9!JD?&+s;z+J;e=tnGBPI7?<cJ
zTn~=rm=d@BWr#DwlPysVObUV)%Q+hY0|P-T1+2>6bj0ngO8oKRq1gG*OZIo%4riJC
z(i4n+p~Wz5+Q|abEj&G?TLiXrKi<-??as2`>@bE*6$L@7<(v&#Q$Y)b4C~%LeE9Id
zH4gUWSDnIRb8nx##no{2#&*Xg7q7-}%u=(Ov3Tu+7@5@<>n*l6da_OsXe^$^5HWkz
zDy=&^i`maGi)xvhn{UbS%oaCgb6dQzR;Xj$9IXbu6Kj|}Vh^bGh&pf`U)Oo{mHnJs
z2R_6d&wA0Uqv$8e5IODWp32V~DnF-v*m~yLBEyE>_SNTg5_C%$cPoKL<a!xP3UmJM
zZpfAU?&D$nYzpIt%l`I9r^nZIK0Q5sas2+efR!O?{nxh!m~50?e9<91@%Hlc7g}E)
z=XQ86G;FvwvxjjB!;315wP#}w+^T+G8p5b@#FIH8DoU#A`@7yBKPueKm)=}m&N^YC
zxnH>R<_6uzm2xuY0~tzEd)N|IG0tOs*IT-^MXRCZ&T|uP$Lm*C2CGk*HqC06WYd9b
z**poX3~~#&CV8*4<ZRJuSjMxSRhQ-MA)dWLW<AVH3_+TvFc#d}lBuDmckJWi<Fa?B
zq=6IOs!h46HHR&vrPyBtojJx3#CqX`1jErFkE2_}H+UQEk-urcHvwX2?19(U)*e1@
z|3BwXl-lIPS65cPxUq5Z&7HBkN)Eodx_b7e%ClmtFEZHh$CjF=<mFxSH|yD)Xxgx*
zuekGaf~8nc=fC+@zD$Ox9EVLfkF-ioTec}tMj@1ebLaU?rUhP0o3?M?{_*v`+TT$&
z)30&l*qqsG?i8DvdYAFSg`-Zwjxk)|@d87EP8WghBO(m3Qx`IMFix0IRXB^mqWoRV
znYq^2FP_aPnmKdkjcv8;t5)a8v|m5L!@cO0mUd$U!)tYE?FJEsSkBYeC73-#9faE?
z4=`vj?9zJ0q_)IyjvB+YwnT}T{dKbC@9sE8L`dA)lF8h8<d=?qc=79Nx^M39W|!L9
zySvcDC~R?~htkGerH(=#h1#kzRi4ul+6_V*TbL4fdBPuW6}*`JcoNThcQZdG!Oo*0
zj5$g-Z{C!!D$x)U78Vp2zrNzTpTGa{_51&I?Jj?>q^HLxtme}Yk`=wgvh0n-q{)*P
zUd*_#zrMal%JkHekBb&5y}7Y*@wIGrez~4&YoqORKF@8s%ys}YdY!-LBip7;n|h8r
zIXQt^Kt8k0&Nk|1$2hm~I99yQ;E}dFqj>&&*4BWk>f2%rE16zQl6%9nOzV2B&ha4D
z3s(!H7?fsfH*|^Vu3)<1Qeq{0>GI{k(9o+ZzWe(59ednw-)EM4YeDJjYZ3eFY=3=u
z+5GnQ_StKt|11cPuNBR{zRuOhhbL-VPG{)qu*6GCJb!$<o!|TX&aP7K^LD>=YHDj0
zC!h3L=kMXMfFZ-bonQXgnVH6hDJKN}JeL3O&@X5E;raafN7v))kA8W1d127X4?iCF
zTko2w*Z<t2fQNbM`uw|$6Ve&ocs-_`RbmiZwrtUxXTDn`ZEs!l-Do|FHD_j`xPU_h
z;|3dT?(#la=iMuVW$#XDKc2<dI{j=igQ%Td2xCd1{{BBkpb3~IOH>#@<+Px*ba(##
zzt>&`Yyyp{XJ21;^m=@K@ACO|QVgJWEsvB5$71*XV{0Ne`<%PKHCw#u`@7uz`9}`U
zDUzHKU-y$WFE8)Lu2O9=orngz+FuWTKA(U5`~CX<e}8{JZsxZuC=s5`dU$!l(tdwX
zlHI%LOSaf#hrBm8n>WkXK6#O5!nwJ1!OGc}Jys+$d_FhV`P3xUzC5?b30r@CSC!Uo
z(29>=#b6bXm#3F@eqL{{w7J=fU&iU@6m)fYxy5u0<g)MYvu)#(?OMO@*Qr-qt;^rJ
zbc^X4q@EIays?p)J?Th?pqi+|!h%y=3$|}J-&OLGNnT!l^YMAr?<_&<-F)w_Nb9(o
zp&-<)n16B6JBAgj8B~fK-d)rwV_vDJBjO`^AV)F7l+}TGGuHwKv8FT=sTJJZvUhuq
z9n4~wDj&)a>yVhJ2pYOLaKPcr9LviUHkz88SFcVxez3izCE>}5i3|;^!`Cxi&}R=1
zetvH5#2GU(zW&tK(h`u8;@TOLS7c*kB*e}qV_^Ni-~J!NVFM06KDXIsxe8*|sb|+5
zoMXh$CvDF6|L6I7P#3j<J#AT7SeTNL(IrRS?6`=vVnVG<Mg08IS`AMd?g$H<p6$xI
zVb=l&ga4c}N*RM$FL<mFbqHJBxNC=m&2h&kul}#x7<It-&@)ek5XO?8Nt1+l<n3e{
z8yj!zEM9&xVz2)GKSHjqu43zZdwWgU4(!=u!_Y8&`t*~Q^XAPvarW%iTW$CDRzLpz
ze*f`KVRfHfWv)sSKkhT#`{58b!<T3`yH6*SJv=-PY)I^rT%XVHC&^&h=Uh=?k#=rQ
z=fP(7**4$4UXNE+Qex5$U&q1#S`TonN0KjN>FZ=uDUT;bC+^(MUCnUH=1b^-Gy}E`
zyB09?M7;$kj#36q1}VdsUIq=J0EUp&2a9E{xVi@X{B6C<lE3}(EA58T62@XHS&O-S
zS`B;wVPS0(mE8{=KYkoETDq}pTT<lT{ecrbQi@_!gc=`Pe6Y#?HsfFuEBA)n+h#m+
zHWG*1`P-cq9yr=9UikW&u8XUy<oWFD>tr`=+9V((#MJlr!*Tig2TP~N9eQ$da^crk
zp+9#2+CQ^;juCiyoQ9T`Q(&Orx%u|_-zw_r?9R=z<z@iQD6t-3d-N`pA(yM+7FR86
zfKtBL=>r_Qm^>ys^hkuwnC!sAeIQ(1WJeuCipej-hOE<~Dh}~~g}s+fsICfP-Ozb<
zwmJXKojW`F``4FFd-v|{?u8pa)yW75H2nMfo0)-$nVIp$?&9n`Inc_hh6aZ2hx`m8
zT&$qQIk~sDJ-o6q7_>0+P%Ag6$yXqgZsWf+NYTbdhCyMX$A!)5{xzRYs)Gjl{pMIS
zZcILY?LBKjke?(&`k5Jy3)gWP@UCLen&r+KkO3OwiO`<RwV;7Xp?dwV*t;^v7^Sot
zQq9-STef;l%bB~fLaj`<K#f8f#)izx%M{hr*fyu1cS}f6`1fi0{uws^Kue1*oO+)$
z->$ZY@q)k^z4(1ScD27G&hIRG+V#;edr6QcXtrVH_p}4z;^L1_OjQ2yzW#sqSF7#S
z)~T7ZFSfHU=V@4yxk0LTAJdD6f#0PUCGsrrxRP^>p-VpE{>q(6KYwT64P?C#a@JEJ
zXk)=OkCf~XhFH1PtW)-t`Y~M$3wgo3AVzNnfBm_nM@Kp(Ofo=2dLLh{UJptkDMBaS
z@Bg3oc`s<<^TUS%6*V;}=7hL7xo_|9_t*dXJpb6|uCA^R=j;Co*Z%%?^v%u9*?YrN
zQ&pdxoz3p=?|){d@$rg3M>>UHTw2;~_=WMn^7(aKOM@~?XGeuQGhS$2a^Ls()H~V|
z_j79&-|4@a)hl}7)Et@D>e<>8qIDdrUd7tnS|`bJ;E<C>_RQ3KG8a_@PM=Y0<j4>+
zxM0Jiusm4#VYiOXi`-hCgtJ@;$z_c3`aAkIZ$Fn*bpB*-*?G04nyd%R-$b>R-+g}N
z!>iTn7cE%8Q2hLyE2#KOJk(NUztlzPVEw<(@}S{QP~}}xVp8_zM&pDD0ye+jY(Dn+
z)ala`Crn`28kH-=FkLUUtEq`;%G9Y3FD!Ka@bTlpeYL-R(%AO@|M&aG_I!CZ9*Ksq
zwNc>3s)dhO?0!68W?^T)zWeOCE~W+CmL*RG%$DY4?P17R!Eoya>zcHw8k)~z>Ub7x
zTf;NQPyK|ag43&KTUrC+XFt2ldd8VYY-j2!t8_+b<^<(%2L4#f7XHchC3hKqWUj7O
z+`t&OSx#o}-n}26&CZ|oX3ocNxAT>Cba*l|GbK#3rreyQvklb27m$<dn_u_q<c{p)
ze|~=UJ;ow6Z+G?gcWT$$+S?yLI@;aQ)pcl9=;{wgg#BmqdjC0J|F8MRjff>nmp=UV
z_O^sU0>ia+vA18`zG*4N>L9)-(d2~Q$-FJU3r)2ewy`+yzHjr|$}($JmWI??QQz|c
zUj@9(1$r5`_^e1~nC;8@;a<g)LtdeCV-I{=#gHbR?)>;v_TqgZN!z2VtE;c?%F93N
zI!8L|!-Ioqt6Q#IS>)OsHUD?3c$|UW`y|iVX1O1}@BjZ-G5W=ym>Ncn#K6~APH3KG
zJYHNnKZp5Q9P5Q`r3~5&o=v&1NodOSD|_!vGhV&R{Bxj&F{5PP!pH++HWu6w8V_e&
z%~<g1d%hW?!Tv*Q&!r~331!?9TO%zsmz&)|DMExHwxjK0!_$a6x_fVHe1E(psv~zT
zL)PiQv#S=Qs;<x|eajFL8^F+iA)w(oYapx1ZB7>j#p7a5YZ*3Wnc6rx&vs<E((v5%
zgnqEaI;Mz8yj%Sw4tsiheiX!b;Z~TTQ$oe$ov}5$1K%CbFqv>InJ2+?am%!c3pSnE
z$@Ji*^zuT}|EtbEU(L<^P*9A`LE`R#Eqn`7)uIn_W+-O3EpBv=h}e6K!APcA{`_B#
zdHD}o7^@SuUf3ig5_*E6k5S^Z<C%4$4&m>Z)S8|KF&6y)_xHt>mBK<oLII(nPhUJU
zv2<q0SyR~Xbrr)at$>xmPKP}LV_(Ls|2t{^v<I_=@877YD|KYN)7+#m$)hKE;Vk3m
zG)8gJm4Q*WYT~)u9!{8=de2qk$=U}thYr08Wz<=zb?}J4+9SW0vew(y)R|npdSR1L
zNZ99Jre1497~fj5P0(sMBDyn#frpRJEi_a#uI8g_OM83r$45s`tjzv7DecGy&CMIN
z8rCdi%6KesfNO0X&w^VgnG(|C()QXlN*`nJn(Fm9=ftx!IYJ(~q6dC{{{HAN|9P|0
z%d^h>{9O6sM&aa}g_F4!Oki3N#e2Sr&EfF=jc4}wRGY58_o=vRVd9d2)sla$mTqG?
z;I@V#OH%if_NSFh9x;==Sr6>kVF7BDOG-+Dmd_a(8GSgdzu#h4B){wGtBcmG;jsz-
zeuQtUAMeVDt~Za4tz_8rRfaiYWoX00)C(4YU#C8lxTCQnaJ~71S4~VBfB$@$%Agp+
z@N<`TLzHg!my*}fnL9W2^ay2aefIxYOBAC?3FGSS?%b;Pj0tmIOqe)3@%*x@-i~pS
zC39G^OjqAudE%6dKy?Vi`ziMtT~r$TuA1I@V&gQc%Uh3GSX8ui#flYfGritr+^_k}
z3)&iSLiCi?`Kty}TRvr9T_Jkl*Ba)Cb%6)YUgo`(^?LK$S(kd7q!TQb#clp@rL~o#
zv%A@4p@5%wf$U_5Em3^o>qN{;FVFHxOEcUOC1$h!{+VM3a)dfSZ8KA;9jt6lIujjY
zLsBl+9XJ=ksB=oc)n0#hIOCTMyTlf(+a#oAzu#>w!#%xyz0>M+3w8fXne?z}&HQP%
zy~RR%`5K0KcC}JZpKfjMId#fQCw||a&gc~T;%8?Ze_f5{;L47CzB6mC)WpV#y=H71
zp7|-*9FL5bh>UJ5+R7uRYqPL;QC{%jdN<yc3|yPIe>8e3EH%$l_<lw*V{6W4z6MFj
zU+>qx$&=f}CubsO9?9mW!g&7kIn$E|{UWwX1x@AhijSYYyOH<*F{4j&mNP}f1aQSI
z+Hs#XCz*9Z_7bjyvO+VtkM%4J8JZH0isl$G%(E`%TkO_r#NFuX>I&*b@m;H678mOE
zYd+C%!fic+*OQ`-RHN6S4za9Wt3^M2`o^%jbl%Myyu1xs_5Y)GHyrQz$+){bKL3i@
zE#HIk4#&P(`6pX``&YM}KZHTQ{xdJ%zHd@nqQsUim3s2b%Kv*^@~Jad^vkMqzpuYx
znmz4f#aXTe4^3BX=8CA|-SNl%x5*X0q$HujZ#nBu8XlHf@HLYAf~0oCQPxxe@23}D
zT6_rNpM9LcEbQt3vX8kgKinMjre1at0DHu5mI-Ip)>|qp_jVSu_uKu_`1I-1gb5QK
zJP@;Ln-%z2@V~oME|0?Eiw;Hk(sDC*TW?t!wvGAHlm%O&*z)cDKdj-4T3cK)HT7BQ
zq2QOCy2-!Qf4y3yR2zPQIrc!7Y4hLT`HMDOsAO6fYW|&3^Z%O9CX?TulZ$xOk}UBg
zc1MDY{PdYOZB{q5y-GW`^74ZjzZriVT>F6M_?lh6j0+ygg1mL<a(BU}B`<F+Y~xJO
zvbSH+og@8w<;BbgZ=bylVcf7~2h*eKyX)p$;SGrX_xI|QY4_xrZ+I{o>{gLZyq6f@
zA!;JnvO{J$PeWZ@orj+v+v!abrdcBA=G*r(GP60T2!U3~1_lQ9<t=hvQJS^oQ#Pya
zYS+N0hxu=qhcGZk$g`hV!Pw{Mxs*qX-+YIr#givj4AVArraVhu<m}O2wfE;LZtnNz
znbv)jKlt<W&kHXtHmvC`VJy-Kn8KH_CjaS?Py9WMYc8^$G2}5(Rh<y}<j{Hlt2(<I
zySuMyXa+i~2`_$dNAiOy(}U*C4UE!E3FkNuv>xNyq|<+S`B~-#E-PD3-Iovjx`M%t
z-Oc&<tAgc6ET=VTYOiYuS=i#iVxV+eyP?;T&ESkWkJrpeS`9~@TBI_te5vMmcY8a3
z(nbl}>TfOu1qOWbc0Cs^1h|`@O*FCMy(9XL;~Q7rl){F#y$y|4ObgaA33LWVskTNe
zYgsP+-iFaYUwE#Q^-URutxumOlv-)j)_$GZAeGGEKlhTp=8;W$Mzj0V89)4TNIKe_
z%uu@K+z*N4ubO+(Z<dz4mAatAoRF5r8MW<8)9%?Kt@SYmD;Zuz-2LmRpcKvgpzuIz
zTFoY%bTJ0Wtx`g*OkVc(D{^Caq7J{fUw`Yz_QF|(4Wdg$CuoTTXe>!Ma&3F_=HogK
z-XyJJ5W4=<gmFTm#EPp~lkJUW^4S0Tq5SLn`~G#YyPcK>Ij#+J)}CM+Bfli=O2DZp
z9G^L}rxZ5ytQB>LWmWjx5Ovl;Df~d}NoDopA9puykm-KSdi^Wog=362uClTQR8%_Z
zOm$inGOL7fzSYwI{*w}8mM~>-D3-D~wC&w5UXbFT@@~pK!>|dwS2u`FHNUvD+kRb4
zW}WxJloSzVty9v9mz*|S4OL_OaA$3ChWH&m1_hx`1)<J0`BTHEvQLRC-^ul0sdwv&
zb?YvEU3<}CRfyBm=i%!O8@N_71vUoyUFMAmjN;sRiq~r?i`9;sA&erYpFSwDS|F(Q
z`;Oke-h%lB8mV4fposNlsChayd_mC4Gyg#Ac~n(dIXO9xB_D3%EiNgRby|FRKVy4k
zyXh&51G7XOcDA!$IV!fw{*{o!JI>y=R+nWhvoBd{HEi$7bJUu)sJC8v_WhdG?@RwP
z8Ax-Nyt)$0!oGWV7;C`0mFqns12;3hSo+B+=C#Ee|J(cy_gU9``rf|&m)Ne7%z2^?
zwG3YzCFZk!zZQ6m;lxLoZ_D2v@90zRd46rDY|ObrhgDa~_wQzy$8OQr-rp}IuJ=T`
zf3vB2<BcfBJ>UNc%SyZz$!0X-VfQT+eWE2g#Y=Nb!R7tokqb068_(R8y;Ln<CBKd9
z#All#uVR5`i`O#*i5nD}`fcWWaA#++VZj53+2?q9c(xR0&zT&RzMm`M#{$P4zdoPO
zuukpz*?GO3abfMkFyjeYQwoAN_ysbaIdj@2#UW*{U2XXD=gv=`voom09!O1%N=Xq(
zJ~P8TCYvY0<NdDP4cR&@ybQ`#eFyG&R~wp^X<4*67Ubv@eV^+xUGLwCGdhgNKMHia
zhP`_cWn|QKadWzW)(xGCk{4{H-+UPk%$%LBF#W_u%Qc%n-mwyIK4;0ua+Kj|ud(p`
zdpz=KRp0pzzPwz1ak)Q7!|&JwTK4uKPoGEcZk^b6(LwQYI0OGO`7Pm-bEnOYW-VuB
zpXtQ8G^i`+`#g?4-^v+m7%tzxZ+*PaQD^F*?XlJyto{mg%t~G${pC;UubEdF<rqU4
zRrF3~G9~!<@FXQA$=u~xzAVw?7sCtLwk>nEwC|ITP8KUzKGS%jgmib}>+8<Xo~2bK
zy%I~fusdM&XNBNhj*3qUUQc^0-h2)eP6;V{kKK>CyHj}K-`~s)p5h-~UM?4ue90Rh
zuPSk@Rjc7&Y@_w@hDSUH)OTIGoTUd2vEBn$T2?ZA5k0VAhD61`UF>yvRuvT|CQJ?O
z3tPKq)|2QAu9-7cD?XhpJ8|)D)2g=$1^e@u8Q$#N!me!9Yhbzk9Yci-$6NN8f7j;u
z=9#qd8`u77kvPsMwab2~m#Wk6uZQ#Ne@mB$icYAkh}b)QA-9E<hSYqypI6@Hu0Opt
zI`zZ%sSH7yQ@l7oO|2C;TkLSnQQ?u{<l^A{zqn-Q)k!IJvIK41_qh9FhC+SE^ZjuJ
zvJ3Am6zFt;gxao#)lxh5MmVo8cFmeA#kG=2c$e>iZ^gF*BNC&p_o~hb%l^ai=JGb(
zKUQTf&-(3W&6`pjbARonsw;cB7I5j>G`ziSEVD1>)W+=N7ZjH;ix{=~CNr3-s(SeP
zxb(MjGtLNO@SnS@`^Jp~kEKc1S2BFkQJDBzJ1A^dV|E!MvqQ{liz%y5Pn<THtuJxG
zmyeDcZ}3l*T$yqGocQx|PfcB4&u(!${OHqDB^SF#tnpuUPblwxvEA-*<(r?y{hr_T
z1Kb&&SUz~CS<6r|Q7_?e`%Jr9r@~)b_9dl8e285XaA13^b<3Amt@h^m>psUtxpD6d
z>HBu@?Zk<*KVEom&!2s`jr+yDqtXJW7lwE(yjI|FJo3O&ecyABORSctt1f(eX67$u
zCBY*>FP-(-_CCD8W^?avA;X3J?18Kkc1SGeZ1A40ceJ0st>0>nZM9hOvojn0o99ee
z$h{*u!@cK?iBR_B>vmWE&S2l=V0Cs@>y;xemnZAha+b_s?D#6Z?(`I|6RJ9HeL1~b
zv(MXI`E1|Qvxg_gdN(gOo9>34Oh1l4pRfGqqWeQxNlpf}(+A$%D&^f<-R__yxbuR9
z1D}9r!-jtcOix!Q*-J2}CULfHlkeKQvihJg&ygU_yoIXo-rR2$k9*N&e*e$iQl|ph
zd-eZKtV%yMmwQ@OY!rF)z>J|`lH*B(YS>zUPfBz46bc=-n$@SiZI|qww}%@d*nX6j
z%=A=fo1YvLW3Vnx_uy3RqY0)`9V$W{OMme#kkjAavsu12<oOZ~XVwi<<F$KU*>J7?
zwq{fHZ{3|`Yenq;6tFt8w=)P?PVwrjGoRqMxk1~WVb|~EDeK?fV*P$0fTiqxp3S!n
z*^F_g_qWNP``2)Eu^2PMlpxi&EJ59G-sFI`*)I2+yXkgu&9|HBCr)SE$w$qebeZMA
zw%psGmFX4#em)P3IKCidYgBLQ>1hk&_t$Z7a%L_PvzqsiSAt<$Pjpl1{<Y3KcRh^V
zXsX`G;IMo7Jf~|5oi+BB`PMr`^DR+loSVkXa3xF3s8uMzG-A^d{cCHj+dmZ@KXan)
z^Kx^;{}+FDeCXYv$?!?1yI8)yXP*B49GkQVj;hDUx=);4duUH(tm4ES0jv{}88@<Y
z{FE+u%}|h>zjnE;1OsD2%=SVLizy9WVZ0toZk+8sGIjmFBO6{6X-o}T6JNhib072W
zQ)ky6IyF`O<H2g?jsO4u<A0euuc`0y{-=9)zqdWIrOR=_@|P7!-J%X*%y0hNCp@tJ
zCGf(CaYC~POGV|$jVYe-XXfnWo^>kgu?q)7Mamh80-omV-R04H!_R)7FDe|K@b}=?
z9nn?SUzvW}RP>bd%)Gmtaqnyt0$*r1WQl#q<Yp-`e7R`<gb59PZLjXz3hn%}P_1#z
zoxMVvf1h((vAr(RsI_NTL-yj!FDJ~Kmp6T$Ra@eQ%*$$^Z3m$Jcwc^VH(q8rARbr2
zxV!xQv4hR*f?{HA>ho)aIy*Zps=jFC-PzH2dAa{%(D>}1pPvPVgqr&8|4D#mrfzNJ
z4`;28P*qj!=<929QECj)ay>uKcHy?e|2A2LvG+Y+Fh!G*A@=a@M;EvCCw=7amflnT
zvRTw&>U{a6xLVQs{Zg%~=G;EechX_@MhAy*hF|YYc6zZEM3uaiYH*k5J^tuuyL7T?
zYt>KN&*g9a6`TLFblcC}rpx%@#irB=)s+jsc1Ri9iE@cNotE_Rk@JmBsU{&>nkqsQ
zvwImuJQ=3i8$5ANxX-;+uleHx6#<4BcgxLgv2Q<~^)azPU?Io87yJL@{`vJrX3zdr
z^7m>!m*3g<_DA77-lLxnWUv3*)+xOB;G5e#JC~~$MfEoHi9YN%JMinU^oG=TVw+#<
zoMW=vCR4!Av}@mj`m?bqvJTUpDo%WH|CzY{JJyX7KMKwkPOks1v{7PX{cmYL-KdmO
zr;bE11BMcgmksL4^N&d1zL)W7@8sa1O&{NG&#ZXddyirD-f+e%-vbyJe(5sv=`t0a
zfAAoC{X!LE;n;cA=bp&%2Q%8#JT=&7`&0Lx#NW1$GlIM(JIuNS8X5HW_qX|e;QZ7p
z{g+uB7$od!EI@;ypuPK3r%nZ}mH@RW&2n!k=;`rYUheOnm8JFQ@#Dg`w@jD+cnDg(
zvvcRp8+)tG>wY|BU$S&*;)@Fld;i(AnTtC!ur!qVuRnZowY%Zt&62#ozWhvJ6<}c7
z_nA*l@*02T|CdZ|vAjLEO7`<gu@z07{m)nYz^>B61z$4E($4*1wTiv`r+vrQFJV2u
zGi1zcHZ#`A{kpm5+A)SAp5`g_f4MX7*L8dD|HIVr?mXX_lh+epo7X?udi~Lb)zkM)
zdQ+6lz<Y4rUlRojK94FM4a3;Qy-y<^Cmm-~n#j?4UR5bPq_I5jKmUYR0>7tEe{gk|
z>AL+NP2y$=_T1aM-z?hUhNy`6YQwreW`7D5#V`Nmdwk~i`(zg<rYBsQb?0yPukB}w
zPOIr#;qY0ub&1f*Ook^C3aWBDb}&kOlw_Fr&$N7@VS`ZTzw$UG!Nk+k41c7Zb`3F3
zD!B9a{%1LE@kL)d1aDZCXq?)-DQoZaM6nGAyVS!T+*w;ZW0rwv=&fav-FuUdhxSNs
z=an|^b8%@=KalCWyMb}R)q)TG`?%jubJVc<B0BHRc7Ct;_{qObwlMv8dothf-{X%r
zEV7lAYLt79uVl*DedkWhnR&L-(&l+NA8gak%xHXleSPx%eYL$ej2;%wiafv;v{Iz_
z`MINab`~Ejl;Psy3W$i{(AU>zVPkVrn{2tO(=9YK6m;ans?gO2kK$4@4>qy>_;8qC
z`tQywR;EXk3{xikzF)thT%&JK9gBbcFOx-&7k@l&`2R@HJ>v&UH|4S|ziGrFTHbK_
z{)3I@tS83Hbe#WJ#W?r!|K4+()15^xvf1!!+zC0xAR+at@o@X{<Wp1TUs!kddBheC
zKI8PVrgrzo|9UFsxqo_^vgY1qDe?UHBk#h?7N1wH?diWB#&~7QG$mV2PW6Ak<5&Fo
z^WjSV{)5IgG7JU3%Pg<0v+cgJetkkoe*K;=>wkYQT4~sDXD`=+gF93n{J4D}ywKtK
zPKWE24f(&Lb~i8{h<(_%{S^Cy;`z4)d@IH0|Cj4f-=?ONdo@a={u9%`tMx`|{3nkJ
zpXWRBdi{5&h#6la7xf)8kTJ{sC9Hk#53lg8JBLD!CO(m6S~lOJ&-j+Kh3p2I<LjO!
z{c;p++Y|kJQt&aogjm&rr`8YNv^SiQt$3#M;A&9)B#%c<u?K9HT>3r#^Ww#|A95dY
zyqU3w(YY<>=%uB#hAAEYepkKu`@K-bPHwhUnalE-#usZJI{herm9i)7@Qd$EW*q<O
zzn!!8>-zQY|9Q>mb>A1u?&W^9utTAXS5#EQL`!1PqKhsUYdlTVF0S}_D|(UVkEl<V
zSIo#*q^9NMz$!XL!^~x==HD0Bf9KAed0&3>*B!^+%Kf(d_W8?3{+lyz-aP;AT&>;v
z%DvHH{$YQsMD737+o$}<Z~ttc{*V8<->zwErmWdf-xs>N?DL1i^FLj5-(C6lE4Ss}
zF9-4yD-KQ+D`Ncp>eY=s1&Z?b|8guoCSvfo%WF#M_QqtrFY_EW*qm9Y(XcG_)5mH3
zJJT=P*6e+qeQ(ZhwdK6_y00W6*_I_wnLgdP@>2>IH}}uLmgs-;|Nl|%?Om%b`t8-#
z?&5Qn>R)V3O{ZSD67ucc-P=na+g=hp#{fFV!pX~vtF^Ut;jVgLU*9+P_Rf~Gt(q`t
z(xeB1hd@g;QzOsJFjU@>`{~I^n{PLg-`w48zV2h^L7oTCQg#?uyk55bN5W-xn+;DG
z^Xi_a9s44E_=uvgW#x;LGSMYEe~W%EbkT^Hh+A>n)v?YrbL#1Yqx;`5eBYFxc;KeN
zUtO*${|A#KU;liv?{`Jw8406b{7+)IH2&`4muxdnu}Mp_s(e1zJ7QOfbid6f$?bPG
zHEllk>U`$%uTPH%R~uFon6<X9WbfUrTNe5*>F>O+HM^fj@4NTaG=F`y^zvs<jv41Y
znScGSah4#{ZH6zBc3xp?65gxN-|+eG_nTXjSZ$B>J?%Lzr<{9d=AOS7^Xz`Tu(kW0
zBOhNMdur+Qz6Z<Z&+pip9eib{iSJvtxeh!5N-j07t(@hD7OdRxjq|pE&-<hKQ?%IL
z*9aShoRDUfOnj<zdG*Hw4bqmM?N?Vk{T#mI<<i*_)(JYoayvw7uU6Gf*x2wT{8#Z`
z;lG}e7IPM#lQ_P@*zds&Lt9B33+shnnZCcze=s}WEAsn&-ZjztX3d?yHg!q1^mJ>p
zgk@jSKmUAuBj&+#asPQfc~N?{X9~|q{#1GPf40a~UY2~_ker51rFSL<o;~n1-0`WE
zh7I4bJ1Od7E>gF;ZuRmU*uW&Q#C@LM#ReO_T^Sno|32PcvFcE#`nRM%KjP+8-Ly%I
zFEx#~`DLK*KgT0#eH@R)bD1tb%hp?;n7^ETDP6j*B-|?hOl`C3eZ7bMr~jXj&A)f>
zq_bbzp9LR#UKw`<?sYd@b9{r?^L5uUa=vV?tu~FXt8D1Ezjt_%YqSARw{)IH+QFvJ
zCr)wAIlbw_^{`73@0Nb=+n)KSO4t9-C+<)EcC!li|1({@evgpN)DJfgZ^&5oclK9X
z*((19{}c4H&Z>RrVGI9K6LdG?>@M5a5qnEb<#YdaOufHW#aMOn&gJKye%-l#@*|6i
zw-ZwnZY^K6s%!H(E6{RDG2JMUt!?{19O4cM*>bNn<IRnYfouy@>@@aQeaL*ht}=Y$
zqpqb&K{Yq`R2qZ!(%=98&;0UofBxM3oSc*|FD}Lu9u>V)dOem?X5rb({`P16>wg8W
zTD|(@nJuB)*YEq)Wte>I!@cVFg}+`d-(Ji%`~9|Q20z!FoKt=9=AFXd8+GM^qc->3
z>+YRjz3kq#qHXgYveqlx#VcEDmu=c##D3MZ+HjVZXQ+;mX|Im&!uGU@jr{W;E!cGL
z!1SBVzk23P+4(zQrXh>Fm)WXSixy3K=B0dhYTwJxfuD|=>r{P<RpZHd($%@U@=xl8
zn3X$<iVB`TdvxlIi@*2b{^q@@ao<8rH?Chc@t2x>*Qy2S76oY*p1zk0c82QQJ#b;q
z4-<Ynn+jk4(kp>a*B?5xB;fSo_Id94dm9?RELpBEYvcPv>Q&~dbqC|)`)^)phzxfQ
zj+OME8+qP8OzhEl83*4e`?3|y8Y=@dwKu=la_>Er{N)9cTmQMmJ9bQ1qa%KQ|354C
zeSao(e!nC9OKN`2CvBd?kB&(nmw9w`0)t)c3A1NzarZveUFH{+{`tJV?)1#Pzb3w4
z-!yA(L+a|Nb3R&S;fqtgK5Z`bON*%yk=s9g(yYHZ>u>p|Ci8~&UJWrZT`<FH)pe)O
z5*9q%KD<}gC(h)vNz>|@))nmUSZ;Mumd_;C`Eux-K9M`;cw+oy+l_P9yt}uxyY~0D
z;y*VE-ufTTfB03xq*D6Buh$=b{*`EJefag!_g^1=NE!0*`@Ong%HNjNke9GRtggN7
z;U$Ao`<Ju);-btX-<5P3eR?_nYV({cI(Glw>v0wP#N4)9^4+jG;IHYnOV9ILuE<TW
z?YO?Z?(7cXbxY1)_{?v_<5aQg;n$T0pATF7n-P2X-QChNGdE8uzsD(FasU6*=`|mJ
zJf5>XfpJ;p#=2U|?CaAu6(+OB*KVEv>66>0&3C`(6d0b^IepKvw@X6vpEuW8YpmF!
zu};I`{5jXcrHhs>d35T`ftfQKUwJLOnEG*VQN!J1jNg8F-+ZsX{9u+!@M)Fcvxk=M
zDA3d^xm>rRPWJHX3l|<NUwN*5{jv6oDGy4ro-E(_a_-w@;q$uRn0&Zu{$Ta`<tsNa
z`Mavlo0WCWPH<Jt$~AYcG4IXLSbpA0wmeTyZh!l&Wl=TDV!zycoU61n&${xf^~u~@
z{hR8gEi<JuD?VyzEnVg|GcoYF`ASnC9(SqC%+@EV-<QV!bNIb1xVU+qkf@tb%FAD=
z6`|tdGWD6O_q(ntHrP2+cReS+?N6bprlm2pCwKBlU)g>%IqI=I_x;1^KYm{9*?imn
zhr#CB-(_rkGA9nTa_{_puiDe!-~Pmp?pD+6YXx@-k8iB{nsuyKT6}u3TG#t+(?0aO
zzAt`$e%*^t-?P3{{JejBzIZTW%%&91!|nY2M*kRsf`VpPm+R^8{W3{_4YVTBAtXP^
z|G?S_xAx2^Vqxc#>DYDqX51$J{rBC=@+9*uo^AUfrF}l>ijRH1g<QtZC0#-Rnj#Vc
zHS3xtd5Z=lHg-0h-}E6eAwrCIs_2WCr5dlo6110XJ*3wtxItg{^rrc{56og=R+9*^
zFufPhxLNjxuDo5ged!y1$)(f&I#n_4Z7N&E>h(ad%CBPf-+%z!0N(%~(G@I9g}TpP
zSrpXF)Ya6=wMr^rpUCg~RaTd`R_(cNadAuSlPq?PEBh0g)-7U}bJS}5-n{>+<kcU?
zt_Ge8UHG@pTk4`ux4DJMRU^foTkNyAGc13Li=Jq&eIEYV@0eZC+?59yZX0az*}yaF
zl+?u->lL$8KDeDT`&~MXby_F0hJ)&TuY*Rs8+3F+bWR`I<fC(%e;R*l!pYugQ-l2<
z2zK6<<9wQ9`=WxifJKh|J)?Gk?v1_GTN`%C*1U5IG+n@H@0$~T>gKu|xu;)s|H%ms
zU9q`9{MurxAV<&b|MNsdHIjd8@XuSby}<fbhi=iVf<Aerb<%+!#U$qZb<xe=pt0qw
z`JQ>ls!vrkuYQxAVzQ*S?eRwWWtk7Z&;C)PR=2-1F`~k^doi#0td|Q;r8n)gFW`+#
zkkpvQI<2+IQ%mgd1_`!rb*@JPvNv9d(m4>Kqtkjp`N|gMqG$&1My>@;fo~2o9h<&L
zW5J6xfqyD8jy$~2_~wc8TifdW(T=A%R&QIiXwfRI#?24bv$x;wJUq42nX!G*0&RgA
zi2*v3vsO>aT0Lhii_s(9#aExm-)E8UO8wNfYthyFNiJUtea`*a!My+0#N%79$DRK7
z_xH}f-)={n{F|l|DHLTLy=cLLhR#N&f0KSFE@6xa3OaORqH^>d^OO?;Wp9NR^Im>&
zv5b4AtaaH0`4{@TO#_^kZvDs{Q~7kNPV6p|tl5iJ{rUZVrOzFs)km*S(SBO9p!UGg
zf8CD_OR9VH_n&!|nf^F?IWvQUZ*TX}Zg#`ppT62yRWTM{kN4So@u!*B$F#;|#_7M*
z9v!>;?;zu*?YYX;r^U?t_>MEIi;eC$zSt;l&X1G)_IgoAza5L2Hg$X5T1K5K`~`~)
zyX3<9o4@f^JeT$QC3jf+wg1yc-R4_Ayjlm^iumTv&dJ8-EFN#z`~20_y#>2@)7Jf0
ze!a}^z~qUA7Yy@X{GO4~v*>_U##fuXtH*;E?|Z%~|Je4b9*vOj-4(yzHpW!FJa%E*
znMp#QuKoN`b82Dlf9Ai;zh>1+=J54>H?Tf?rcOH|{Cao2?(CM-gCCEVzj<Hw;L_5N
z9tp><4UC17$IWk<UkN^6vH0uzFU1e?*WNLy*`2BV*w0#DFIjNnOyl&TKOc`5Kb;yL
z6cKUaeBHOrEB=1JSDiom>HTB<^7_07^c*~x3mzP3wE1{MI3zrL@>EgTfIpYK^)IfE
z-_O#kGwac#BpE(-f4iS5pv`X#>-T)(%FN7EoL=CalA5}Zy=%j*tghBY8c&{!2He?i
zKkabi%H10R40Jz8NoD;liwT{7Y5n(udP%N<7fK6u<~Z^=yg#6yz2}e7;yz2ZTN2q5
zY^!x*^qLp<%Q7G97Ll(N`6{!g;h3~2^H$N+llR^q?`#jfpWP#WZ?ezc$GT^9%9+#N
z^8FHRU$4IO+LCpAYNGD($<vlT2#zs{yx94<E%ic%$wOz$iYaY^HHH;?AAG*4YV0Gb
z?iUh#{59)g7M%+mD<XIC>6z~eKKL{&u!Pr@ac!iW`@Efe^Dp&3+IRHqeao)x=KIfX
zxOZ4$hSi4!wZ~S4etC0w`jlM1uI}4*{x%=0_J)Lq%U}C`XX9aq>yG7Cl9n|VTP_6u
znXCKWV8`_YwxxVoUu||hW&NyrOhjJzLU)di_J_%{)$IB^k26m@-u&ou(oD63|3g9#
zE{uNR_aP#V=a0s!)<v%$l(f~qcxG?0Ao)?)T#L~3&2Po@_GEaK<RoRTJUY#EYvA?G
zPuCn?<GDEh<HECxtG`)D&b`>2_|o~Kw%@Gpw|VEv8(fIGEAL-)R{zCZ;|X@PTr1bN
zKYBDzwrcLjlj<pAq6@ba|DCz)FT-#D8;>_e^&Gev9N+o!{`muUk_#;z`Ty|Edda+=
z-ADN7)24>&D=eRWRomsj+4nK+SdZkKs#hyPeX0C=Hbq56izYdQt&N&`;G(L&lT?Fv
zT!rHH`*qglcT0r%?S3fit^S^NcUP%S)Rqp=UR0Y;CzLzok~(G@r+>Ord>(X;qKzE?
z>FN5<#rOYkoxT3&ar=LQUu`6qEiCFazJ9l9%B#G%L0v%fLP5f}vIYJ5hkl*jdu4^?
z6-~(sQFC4|sjFFfssDVuYG=wU5U{uMTkhu9*WJUT9vP|k>x<{|`29Y=zMf9Gut3MH
z?@aPb{rZ#s`FlPt5aQJR_;Pu5<=3mOXJ(h{+WgC2xA)hng0PfolW8|Mrf*gKwzy9I
zN7ma1)%mg&s~4^m+GG07>@tJS@B9Dww#+VGQuLCcx#W6$;MBfwGo$w3A9%kk(As}|
zi;vFfN0&I&rlkt)?2BUj9yTj$YmB)ktMCf51L-%p6Bcups?BJ8ew8a^bwKj1yccuD
z-h6THWQ?xeaGrk^tKRyi+uV8cTW@o(lq>ilQnKDJYjN`zHuH7IOoC<?&8SF}Tsqb2
zHvb#tt@j<OWW&!~nAj>)8Y1`iS1a$s<?kzIMH;8Oruwm0{*3?sXhpE!<FoH;&de?k
zZQs8;qVnI*=b0H93HSC?w!gLY_O?Ir*w7<(`axCuKZzl2*%>kA_UDh<@0bzXK9|cO
zckT4AuTS6Hv9W2=db6O7iLzc-^LDW8tNjqVYHQG}pjR0lxeN5Jc3*#b{JlX&k<()C
zSuzg_wM?vZ|41#-Fu1~5EBfMjd!5#oD+<odKCDGP1#CP$BEpwUotA~PvAtX1d$mb@
z)5V|<i*Mwedr-KO>w0|t!!0G%{fiE82)9XCe05$ORuI`=6>}@E<a6)0(+@PHc5HgH
z=w?^a@pG2OZ+Cc=n^_ngkgV8I{5IlR&%Oya#V>U`ynS%#%lmSPnkymKD%dxtdW(L3
zR;t7I?(5UjnilU=Y~1~y{(i50bK~N+xz^blnk$#CSu=5$m40aGynuzjW3)~LYrTB9
zN_DoE(V46{VZxeW%rnD8e|32EI5EF%UVm|oTGK;;I+2<#VG+^QKV<U$Kl&<m{Bhw;
z!-mcUbKY-!5fc<_r_A^AN9E^dfnj0Cu7=0^hJ}fV#}qg&zgPbA)6+e_Uag)obt>bB
z2hIGT!Zvk!?6rqCsyi33CA`14xAN)K@Ewo3v_UIq{gw-_zuvt_Bc}MQ=^c@aXB98%
zL~LkSv`Fb*#be%**yjh?<)2)O&VPGl=aqRk&-~cdGDpVzrDmB;S5xcNfYbH+;?9`=
zpL@P{yS@9{b8}6mOnbC;?b3$_7_+wJFJG3@y!Y<`#!vma%L*Q4rubQK*FMNtwaVtr
zt<clw=9;dFk3SckpPTr1S5V#C@5TRExh-FQQJho%FX32!zHRo-l_w9p<<k<@+x;&r
z+eD_}t#{(@-5aV^ue@vfa&Ozg85j94Ro$FimsVe}<TiJ!Hhav>Z%qO{CyUY=jJ2&U
zZ?&9dyOVGCPWAV9|H!$2wOe)7S-Q4Y=Wm(j`*rox|L6VGe_dAVT{ijH3`60U({K0x
z`BJm**PdBzM&|qHmh1W5^$gCGTq<AV^3#2F=ASC%cWr8$+Idv7FDUT+Fuu7hI{CAo
zyl83NuP^?KH<XL*+*|bGruE!;u9+#RRwqsrTsr<Xbw-?j+iK3~p}j%jOr@$TwyJ7;
z-Mz8I{NJAB6{oG+{@VJb?VsoG8f%$q`ZOeLT2NqVLoRz+P|((H+urJ%&u<=J-OF=r
z*Xp0^ip-VmGZwsjA6oO`-QnVW``&n1Pm5dbn|93g@Q0s&b*D8l?)F=hxYA;-tofYX
z+J4L3a@X>QUf-y+xk34YNblD8_s_T5>p%azeZNZa>1v+xsTXc<=e?Y|u{=a?_U~KW
zPw(qT`0kqLt6$FFW#neOXMwzJarNZ6u?~)9j5}XiKG_-j#co5_n@?MJoW8c`O3rbw
zw~bTpu^X?|U-JE^$4k$>=Y8kuPmSuIJu7PRt}6S~-_kcX@9o=Udo|?E`lRRAqW;L)
zJOAD#ae<xfY1N16Zx`kqX3JW=szA=PrRQ<~!UtzOQ~K?=Tmyfkye+r+bY%A(gM5~&
zy;sZH{w_Oz^V){?J8MMzq-ung^VqgZCZ}DnUtd4_{{5Z&{*SJw|DW}_&+h!Yo=ahj
z8THMz!Qvi=4qQ*T|DbZ!oA&Kye^%UMQhnc^FSPN^B;8v7cE;cZ#|zi)_xEmH5S@5`
zU)8;;Z0`5_b~oR7y8GsaFSe)Jmm4Ly=rOaU7}eG2>+LPEU}asoqsH_~-6y@LtL>8R
zAOC;!{uPgJ3mj9vy!B4|&zK@2`ta1LLsRGax&;dUzqNnT)7y4WmhHFeRaWK>E?%I)
zCAZ(pb!q!7DgK!=AGMru`6LwlG2rgX>-U^)>wSOoCg<I**LrL&J8r$-`#tX0mzRgz
zc%^3;rE>W_U#Pxd+0vyKH>dkoeS0Ixb+l<)@_SWw<t2<9WtLNWrOh`LJ@wj_d)uw9
z&hF^Zqq)bfsdoK-zkmMk_xtUieXiIN^=IbpmselUcp-aJ(&F3m$@3=q_CM}he7tb2
ze+Mr+--ha|THE&jHH-gyzW;=V)}xmAf0H&pb4g$RbM~wXo2Ti2Qr>au{7*0!kN>0Q
z>MD7s?stXWjt37U<}XvT&ntgWbaBo%rVDfCzCSq2{-*B9s<|2d_mZDE^*_#4UBI2W
zTG}JkS+#%PUyb^xf9h=Fe9smcihpeP{_pVK*3Rzd&9gCE73R2nY?qz?`RzZWzIA6)
zzBco3O8!~I<~Q@u$IZ_#eQpsxAz?A&=l|`~qTl~-v8%nb^UtS=F*Q-~eYV>Krms#_
zULC8$yfjI<?{EBs&DElo+VzJz-YhKmR9kR}KdP=X_2P&1E5DSB1_s?Z5x=iy?&B`C
z5BALZ5BKnjuBrW(Z?f)>cz%7k=It)+%1@o^CI8({K6$2RUXJd5`S~j!l#~^{xyv!#
z`|#tBi?gCiBxf+>@7>zU`&zs5&DNzc(fcQQm#t4dkt%+%_|#FG%Nr)uuc>Z+{EPSD
zrsQ+Y`Sq?hlYe{qW~+v6NVKo1kj|+(`Y-xLy_ihBut=X{VcH^rb%)k7>n*62mD`rT
zKJDr%Tb-C4Gw<)++4}jM^pW@BbKM+QwQpL#KkfJK_nTf$?+;qGYEHrDvvca+g#6p(
z{&?QYhl_q@KRcg(U0vSzMScF`$!q6-n4kae@Z0tG&mB<|-kJW(c8<k|BVzZhH;K-f
zTXThN*X?~LU-OvWPW<lvjrYm)`Yq>+znBKpEUvxh!Q;O`bWYm#rtHSIw^vs_XuP`T
z%Oy57zc+_>KIc<fp2iS9-*jT3dAw+8&eQMrKcB4K{_$@1`aqLRq2_be{lV{dx9<sD
z9B}1Y{-h%NdyQN3O(V}Hab0Gxy?WeRdfu|UY*~JO&zS#DuI=bt*ZueGxpU9T_y4}@
zczgZ+f4^p&v#$G7ajak5o-Mqj#gu{3$k=$MRcY3u_QD$h7iWC=pz>~Roxb_J!sIJ<
z{r82hvMw<V;^vmLN@jCTKl9*>{r{Q1>-U{Hb^lMBZns$Bx6A&E*^M^v^s|e!dZ+h3
zx)izi!*Abz-?o3fQ*ycJUR|~H=jZ-?tIAFt^G#)d-Vq?Mmch#T=mO`Of7QD=KJJJ=
z80mjI)s#<ptz<*|yFZgQ|0@ui+~)ge@@>1skoOyI=f~fD{$qCPyv$i%*N&<FseW}|
z@^^Q<!PA}33!Xn=*icz4x_thJ@=KRw_I$nOnya;}y=BqOuRlMz9SjV=k$cx{AJ6}p
zyv@rGJyGX3S|IAGc=qM9BaZ5YkG5#9oEds}v%Kx;tNC|No<IM~a{u09Vb#;qCYK)O
z-Sapr;r6m3x4u8x+F@r>PE07M6pm)};bXq=^2&z_9+B97BL-dWXJ;Z0b&2kNQ95mY
zvCVpe%xmW*zn@-OQ}rNQuQtu>F?;Xx&-d%jZIC<sM!fd7c985^3CG#@8_Mf=oYM}3
zzP6Iny2!}Jb0X<LgHGL#!xN`WH!pg>cYeVc!}FgnI4}QndHy`l{l@20E-~|OC_O1;
zx9@kJR89TywSNp=$+R7BzC8EPihE^q_htL-YqRo~_22WKC0K6$q2A^9PuO05Z~0>H
z>~f};Mn>#6`X_FFd*=4q|Be3g4e#UIUvev|>OVSM;g}oC7_+lT+&FE|!PM!!35VNO
zYiezJJZ*a2RMvklEORceUjOM_>Gi@drq>I;w(+KXd0SyAw*BzkB-sOJ+0BZ7EnaS1
zcHl<9Yp+fhkrqRS?fLi5?W>hN{ovG@Gf!45jw=6J8h*!%Yju9~S;_tO&1&(&+vgN}
zXT)c>F1YPfY9Uei^C^$jdmFLy^Um6zw`e{czSb!)boYefmM`mGYlX*}&e9BKEBbbG
zy;1r(p?|-wYc6!!FX!LFw8G4oA^bjj_WY)q+KT^QoU3Ovd{88l!;p7lccW&%|HF&k
za;fKzShDYRE8l4_>wE6M52;-He@RcT-PQDm<GNGs+UeZ-HFLZ5q)y!}pMNJvbHk5?
zI}@&i8vJmoD7Mns&3Nu#J-fX4MJ_#K)yebce=S}nYu(#De~a<a_p{2x!)rhD?w>dN
zwClR^%s)5x`po;oC0}czy+vSFoxPp&!IwTUj?WLbo?iO!tJI3KJO}3g&9MYcm>g>7
zp84-noZqhZf`0od<Ys@%ee}nE?)g8FpMPF#k$0W%letv(&b<GJF0FphRPVU|$M%*U
z6@C5I<8sz>wbw};y_vq>D=^S1csU=NYvP5<=NJE<F|Mrp)H-MT!@xhi#ZKn+|CTL#
z!RK&;b#DILBJIt`&p(^e?yq=t=BfO1zkRP5PTbqTFWtq~y!_w+%@5y9KlFDR{N~=>
zr@G}1m)?O%s<&sDW(%ITuh+Z0+<p7s;JN2k_$l1C`OG7Kug+S0-#4khRu@lgUiwo#
z<Ih>!+Pska3847q{8Ra4qWcVkM5lH+`@b*!g>CQXC0Cq(So7gDe?`H|=9+DPH(x00
zU!TmC;Jsth=9wD{6!+bVy0-TN6N4LfZ3AP~H=pFAT{9cG{ydb*-Nqzgz)%`~gJI1r
zp80k>)9WS}JmzQON^r4%pcXIu+@_9i``q&A?ql*YclcK2otOKQfA;xr&vIAE`f04;
zF(2jKdQQBpdaN&0&KL7R>P^M*vR2dOmD&~w9uEcL_CG9@i~nY^diz>8f6s$6C;Qf(
z)brD+?ga(xmdu9^C8rHO%;wUYZt%S+w(a!N#~)p!8~kmzPJ4Q~{L}g4ZXXVohEKFl
zQkm(@_R#$ApBFdfKXz}fE8OsrecQvkd!#+i`c)LSt$k3o@uT?38HTNY-sV3qJ}T;c
zV~b`?d`R(5iK6epGgdXPpI4!@<?jNq34&kFy*s<xzJ9v>{_p8x>tZFgp3kn}-_I!F
zQhHz~w?ewanm&&0hI<&rH^@C@`c}mYDqxDw`&yp((R|=+{DQjG+n2TR=kM-aslWe@
z=41W?YvtE4#C^Q3z2n)F>?I%71;rA1K!+hr=9M<vka(C4bO3ZwQBlPHy4sA}ZM@Py
z-fTX9;?$`}+xP#?UDSSiDUYtqDc<FG4?I3C$Df=1Nq!fTMCYPab3Q$2UbE}7-=E&z
zTs<aB%e=ae-5bx$|DXEf@9aN`;v1v{nScB{|F$ghX6IVoYj;@x{F-(Br0?m}drz)y
z_A%XVeTsF@uSWI@-RBpWB|BUxjIY}{KXmoC4}U&Cm$Q4U@8QK5^TBG(pQ*Ao@|~&M
zW+)i1ND$!v{~$5V-gtJEzinHp(bJdvH>CZm$=h3JuyiSJ&Bvp43PFq_X<9Fg=J<)O
zzux1;RQc^@e#M7_o@@R;ZU$A+OP-4+%wYSjyN};BaL3<2x1;SMz5h1Y@8WHXOWFOA
z-}w0);|A^ZGDjEp*NJVtyCGzs-mV^h`6`b1xpPyqDr{c7yOyuUF3R)hTxR*F=TGbV
zZp{;5-C()gmM#04bLoR;S3Yc+!Sd-=_Wg^i!>x?dcyd3QOyqj-s$Fi;@f#bzbT3p(
zEoS{NdF}iSPY+CM4hiXWQE8d^wff78gB^m(pwon2Ut9b5$z=buCnqK@%vE;lNqBQ(
zBdDWi^Yuz_r(E9j;=h^KKOdWAej|3PbcZh^k5R>|kWFlSPfpwa-x<nkaN^BP_m4Nz
zf8W?~F-(Ndi^*_r*|PVIrUgll)OS8Rdt?6350Z5?pZagt_%7kzv2969{`~5`Et2L5
z5*Kgwc8lkyzPjR=lA^LAHmU#df(<wP)^#4SieTg^daHST(mSv8n{BBQ(;U;*+lkDr
z(z^X`^NiDa(g#oL=QHFmUznfcsj#arQzGYH%+YDOp>s;B^tbK*t>^ytg?q-TwnQnL
zt&cSSnY{LYv39C*<~ycsJip&RoH1W!9{**g>9J-_|No>%UoqQ%e~D7D1ZYCJ+y0hT
zk+<H1XEAo~itO(FGK}^<9M^DIjQNJx&E|za*nTJkWS!2q$!b&oPwLsZ+`V%biv=*e
z{{HsyY5TvO!SYoa%Mwld8UGyKUH{<M<#qmh4(d$Y(rCbzpt5!AR?r6dqqWTJd_G-^
zChpx-WmtQrWM0Mnvb!cfXC;|2F!udD>3?HiN#<-W1&63v&7joq|L=XN-+z^34;)mP
z@cuvV(c;4&EjU$z81F>wn%cj;<_!Pw{~OL;XAx)A={{fgzuGOX&ay9#*`VizQZ^`9
zZ*5^Ix0f&x-S$_#Dq5ON;ecne|D$f%_=Fj3vsM{ayb3YXk2!H>rt**H_U4I^6S)$M
zBpRwhgif5+&rdkkv+&LD4Az^??2~Wqx1Y5tFeuO|wN~}`*X+fAI##)EXT81q*1FR0
ziXU9j=IM8K%&XYTmVHfzBiERR+c((a=e_Emf4=WOe*emqclYgX7%ml;FE>12_a!GI
zIz+5M$@1a!4XG1t*|$Dm`uC{&Z_b^FgHNY#k6Y}=t<kVMY~7L#J7)Y@oXj2HIj6pC
z%KL<m*SmNA+j7GwR&~-kHxK3yEy8{eUa#N(?CtjZb{Y4L&)YaBa*O`ycd09TcK*ld
zQ~Mb<?rvy)(kJ0~beZp4tp<kcan(HBVrw?vx4*=?W@pZI@1x}t)ZHTGrXOxKpK$g2
z_0am%Uo&1lS@LYlPbu98Y{q-yysocX`v1wv7rVOd%ZD-W%VdD2_AOtpVT?8V#%GwJ
zl@sk1vOm^%4$CE><KOM)>6h0@nlUW*O@6*9wa3y*db;=H!~Er{Q<*Y$H}p>6{_%9W
zxl#5tj%|CsiaG1;5n%AW`lICba+%-~9=^4`mt4D~-ZI_WCBZiD{?YjhazjEN-YI6^
zR8bhQ)tE;(HvDDbox&A<>ZaCZTV6Bq6`ehK{llGA&p*uGwn?pr@x{5;DK)ow?=*oe
z`EXdiPsMcW*ZcYvpTjq13hz|rTRWq$+qvt5gU#oM#xX|UgsM{H?s;(tom{B2gwZ1V
zn$9`9-#O=OzsK}hzq82O`BZG(jz?T=ywb;RZO#69Hecv{k&R5xTl;CBeigm4{aRSa
z$ozyy+U@SWy(UwqZ(q&CBRk94w|Dw1seJBIhP?ql=gLmeWtdq0V14aJsqncap}W^#
zWS)Qj{uP&8Pfp3&--|N6rZDYDIccWmtEFUXdoXtvSNGd@9KR12&U~xc013$!-UDa;
z{XHpVGh^=Q>Fgl~ddp-FsB|*&s5WLu-QE@w5O?py%jMs@%@{;`&u^<g_VI6j{_m8t
z$qd`|+8jGg85qym*9&xu=X2VA|E+6s_Ft}XSJw(%&6g9nB@!-e@Z2GrXZP!$vd-y4
zufIRKA}qpoan78D-~J@Coj%a=n&I8e;Nu$--`@GdDste|`+dsgKR(Q8e|#xcQT)TV
zPjA;=3!38L;&dW1J~UKJKkm%@|9{erjEq31a%qRJOL=i&p-%L+p40mKZ7w?7=wz&N
zEAui-Elr)P#e7-lTo2Es>aUBw%+9|R$}rcjca4tt(xto=Hf|-7GmaJQe(c^f*}lm|
zsv)&Bl}E>7$NRUA8eMw@OiTl}SC_XiN`&2PDfrJOSyHz}`i9Z1H<OH3o!8Kk*2?@~
z)?(Gja`(Vux2Ky+vrU&JKKOX?r_!~%9M)_X${63@k3QTXxN}PVUr~n@J9aJ0%F(=g
z$&lGVf;nRMX)`yz<Y)QWbBfP7?ECYHAvLv(+x4))MHA~{&BZG^ZpH4lTEoD^b4K1H
zGFI}Q!?pbaTnabL=S{tDTFiKxD<LyenUyuSyrpA1lSE|ef-T#o{Q2@{#(B+&C8kbN
z4Gg>18JE9{30o6!u#uVl#=ctXZgKr*XF5#&ifV_c6tuLrH}x=`dUeVwhGUoV6Fzyr
zo96dRJXke!e3ow6^6`Pwg{Sv#vF6==%~3F;V@^Z1RQ8F2)RGsavrfCdeRo&FPX6WI
zs)d<ZQy71ov%YQl{f=X-(KF|?3n4eQsr<QPbUTEhH1zolrQNH0#4Pe2OwpXO=fB;{
zmwc~Y?P-*7m~@WyPQ-gf+q);veZSwY^;ghj%575y<<kdpqLa4k7OU*z4K3T&E$sj1
z=<fHo46huNaA@e+SG$s1qCxiOZT1rd=>eA`nvXws44ks<?xXg}a}onK3i|wa)O&F0
z5*ruyZ9|5~YZ%;iH7sS+c&W#c%}~~&y?&3;MdueqpDurP=1SPZb70QH!`4d}m_$UD
z1Vr5`*ucHxO?2X&{Q`Q2AAGF-AZce5Y-Ih#>g>}+S)bD`ReyE5xW$2I!CNLXp6*v!
z{=2(RCMuU(gtXqRetVR`>Ba<3DYJKbY-+xKWn{k4{`C9fuj=kR2`RD;{)?x7DPiCD
zt7?wq!`ZC9R|{VGxqX+sdu(P$8RPZ0o9d+<U)(lt?&?~=l(F!2qIkhs#T^X?{n%E1
zz0xK8UtA@9g)O_I2KSBU#)iJD4|64)JvaA<l++2S8;tpm);mhXm!&>3u9<RmYT$&6
zUfm9zE(*K0GS1*}k!tujtD(4^e|gg5V|=<ytgI__B^vZJqSdD{N)#|&H@mt>OKau1
zKFQo&w|%cZJG*e3|3t$EN9Ta+tS={Bw0XB?u7rcal#@~>45sbOm*1<~-jxhu*z387
zfi3pHs&$vIJW#d0+xhbQVyi=|rY*~ox%>RZx2fwq#0$7tcM5kN7W7N`^!w}zi37Ww
zOBmC47_G<^y2v1tcHU7Sh=EZ``tOvfra=J{E<HPKx_ok1uk=Yd8;Q{Vy&P2^p6xk#
zT}9NvbNj;+`v32rJ$e2_|88!J^cw~|{p?$rxe`|ECB)CI71!gK$d=HyJNaEahekv6
zwh4hDDfayxj9-4{Fkg5mkWv_4di$y95@xo9V%C6C3xnEy6PPmEL=GtbkGt@aXM0n2
z)`toA4*%2JlE#*>`(1p89&_@~xA)xyN@9;b-`sn7g~Wk<wJS9>9m{v}on+Nn!Z^d0
zrRHm++)XaM>1~S+{QJxMqlWG0&$ki{jd~6rJN`5O-gPmgx9b<ztUta_(q-b9H!Qq(
z_?#{KE&Bi^9d@l%x9l~}br@%RMyc4_&fj$FhjxR&xu)E1vDgDy2MR=d7}w;kvQ1$Q
zDBr#E&Yqd`l8-Yj$V?P3`0)QAtI0zXeY>1(b6J=ScAd|N+w<(`g|p48UYG4j-ZlA`
z75}u%M_<+FGrd^5G4{Z+>*A?AcPoDNF0r_6CfAT*dd;Mzv$b^rlLTLKhY!=r+grQ8
z*wtFCW7uVUBX;ZUcTAIBC|#KNBJaeTZ1u&g1v^W;ys}Q5ENs7XZ>=CteW&}Mc!BMQ
z&#pTao3b=zYn;O#ZV&I$&4sW1=2e$^{$}@XIrh|MkKwjU3_b?d<?m8%?tcFuGb^XC
zzOKqH+H3ofP{uP-1`KCkzL~%j5isG@EK_!-$OD303LU8oY)K5+v$FVN8Sm_wxzIR`
zVcTx=H4IX3^;FuYKKq-lyZNq!L;JIYZ$EB640h3I=>1xDVb}3=)mX6&%P)F|?GjGj
z&+lGU^<qXL^YPL*DHBT>)_zMi<X7LuB(blPGw$%q+Fut!LR;reDth6mut>8Z;k^C5
zf=HF^(TkTX*>?Aby~3BDk24u|m5A@wDi54cSMm7&GGDvS%*p;%Yu;;G8VO{Sdiz~l
zAAg?vysfu$Y;O1O-A;@lCcSSIovoHI+|qj>mc(Exp7O2#bj2gbCEOO5?`~uf*dX4t
zYj3r3%z-Qyo&~Lk6)(*1SR}iNdxvEr^99anxi6|}PA+7ynk%&|bKwf9eajk{Zk%Dg
zlej2};jhzC1~dN@F0F=Hr(Lrg8B43b%S8!wbm%2Cyjl2gcHn`x*EBU(z74n(7OvIM
ze*3TX#1gT_u<cJ$PEFC=^W&2ClPBBn+*O&uBIM61@TPP9Vy*-WHUlMYi|T^i?~Wh#
z+`!|L9&;cfY_rOQ0*1X2Tnp+>cq*K|D8r|7+2#6yw;p=T1}lo9y1KTX^p2X9%dl#$
zA%pVOh|>aEYzDVjW&D^JZ}aw~%1+{rIH8lULG*wa&w+134hl|;J;6K*Dt?SpJgmAM
zR?l9dx@!>+kHi0ylQnhn_UC7o@FcWwM<{&PKQfJl$wi{!;nB;_jgJO1DE~fRwt&Z{
zxanBm%g+-hE?b--6}Nt-2wTDj<ET|_*OON-Sa$yUPMr(S3>%s>8xqAgh>9MbB^R>G
z`V|vj8sl%9M<tA$ldN^LzI_UaIk1wIm1mwAZ+Twcoi<?;hNVmzFZDW#Z);^vOi;|2
z{;un_Y{f@j^O84znYk7mUf3pjKsax!_6Kek4Ymy*FC;UB#;UJP_gAoD3$S4|NJyFS
zZ-dkgPH_VkUI)>o2ha8Rw&^6eZoFzJ%o{&hmOZm1jIpPLF}iMH5`!$CX^4pB4Q>mM
zv=4621(F%|wuRfUZuo!m!{QSX4s&C7XKCu?#W$XoGU<@y7C%;M;VAxLCF}BIU-t-k
zhF@Hp{ueaq4XuJS*K7ChX1Wo`#TAs1@gXqqqR2$nHw^B#66L+4OTrkh+|9dG{oO6_
zt$phWKZQe*4PFm^_m|kpEt0ldQ8u&A{^d%kE-4d+qlO8)gr<8R4hs1b7tOe3)>Xzg
z23f_d0duM|t=TT@Yg0~UP+Y?xH;LOqf>|R-%;1K(V_yN2e*mLT$ir_Fm^88(ymoOO
zIulj>{oT`r?Q%))?(DpB?b@ady}LL6`}^BC{hW-S?bj3gFQ4){$+Te4J{!gI2M6m8
zY-7||H}S!x*owb#S+?!(nD}<pAM9fkxyC9J#K3zYW4ma~>g9zuPK8&k%G&Kb`2<6W
zm8p*F;pZDCJ7^^bGB}qqxSnC+yT-VMuaEJ`1(5>_xFalBH%R7f_p7Y@9qX{`&0pEP
zZ(;AJ>Lqw?ca&h>uxHPl<@2h#US3|lIsd-hy!wAX!}?{-^JI#jow2NG_EzXxG-3L@
z<Ns#;<qTvv7{<7IwQVA6fP<3gfqy$?&--1w^X|eT4)$^;L2pJL3CS=8;T^(;4FWIN
z9(|rTZ&hQ~aRxPKNr?@j4#J}QugiBazKIbl*lc9Lbd<qOt?|ZOheKQm#}s!p7zZ1z
z{C@57i|jXIYzh+$m@hmnNSx8;!!)r(x+U_Wd%v7-aB%R8pJ!$o3tLESJmG)de+6Si
z#EetV&W0vQH}sv`*$^8Ux#Y>y)_JdYozP1V4NyutZ<Su5u?v(RrY&k(_3-15$!?4#
zJ4<-3I2gW>*wiq4dZVBZBhT&z{yxT%=TBOk<ZdY+p4*rjIpw<QG3G)I7F&_dBF5dN
z)pgUj7A)DV@UBa)F*Q=7OX04Bkb}W8l|bQw4}DQ3;v0^azwlI8Zuh6)%I6aj4i94v
z6cqfN=qJ(O$ZDYLdNimh@<3DVIlV(KLkx9U52tH4%=Kduv|zjNFykE)-}$+b&1{9q
zuCDFpm#((TYrpO1BCN}{K{Anb1M}RNT@4SuD~mdKmOI{vtUuhwduEnt_o78gC9%u>
z=i9~9d_1})e!tyCXX`gCya!x%H85@zJ>aL-XrgY!7GS|Du&CRye1T|;H%l_ZVYY-%
zM;La+NcqNbiyDWpZ@ApLfb|`VPzXb=ctOtff;MaAkWPn`J9)CM3-8(;i2e4j@n@u3
zqsK08r*$uGZ_5RZnH+mtW}JCR1=N3f_4;+>t`g1UV?BviSB3WQe#!G?`(*sd`Rp-a
z$HYXfuBHoxNgquZl#>~bhB4gEXTAPNvx#d#^g$O-Bj$kR7n%L;h8^>n&%bnYDZ_40
z^$8K{AM%v5E#115M^i?q|6!?Q-u7z??GD7YdY3=EGB;&e$sXZ}E|WZ3Oc?(E`@TOo
zH1z1M($^A#fh+%(@Bc0P_*n1bY0-HPoB8cL?lABh|9ttAGx-03GREC8PH|d_O34h#
zGaHnX8EWkWMICIPNgP<fIO9=}f#*D@3kka$UeDH<(|CI4Wv&Ge<~khGOPD-m%8g^w
zUY=XBW?fI<UiYKP6|rr%*Q)C<vgEJ^tg4^%t|ejhY+q+*X7za$NmD+GKl$}~efry5
zTR9~{A8DM>@YunqQS?XN<p_h>)d>%~Tp2@-mN6dJX1nlS{p#AJMUTEpIj!FP@kkhh
zZ_{_<wDi{uX620B%Ne%Cux~JKi8*jrfz2TBV|~JTM^;IrfBu(h1#(I^TfW_L`NzB6
z?>|)WzcZUSd9riAoUM?-sv{HU&zpbY$LvFgLKZ&$e_-G5zWLl1GWM!-xOY_YB=G1x
z5D}MPWHyML<Pf9R`^!yudEWnH8^1E~U11b4;<nht<5QEwFn3nM+6S{9mSuCEW?;L`
zFokQu5^KdXtM=9YF8lWOHoHSwn%ds#@6XOzzfbw~<z?XUzmMhrCwzKxvQr}IkjED8
ziW?hb*6n^bqh)Wsd%;V+nl}FV54&$NnD|bNJ+M*R|DehQk?CGLmp=HY;?J|-^2(t5
z84o#X?)arME_OS@(6tm)<rnZI*oYih)u#1uvV))1N`B|ICn|6L-sRhVhGANXc8ei{
zeB~3tc@>X3SLA|DapAZ9a>4QVyrNT@?b#7d1&11hf1K|BH)+H7_xJ55|Nncxle7AN
zpTJIwqe%>Gymp5-90_4)wr$whd*xgTBm3zCJLYoL1s^q8yTp(oR&VYuw&p#`7HkGq
zoGRaD&v<Zu@(aBOo6o(fVEnNz;n|LvSE^qLTd{RM2@puTw(Ijb>zyx`&9*AZ$;x_^
z^3P?$>}jWGDxdfHV$gDI<?VMXL(;Q+ZeDWSdgQ(N(OyQAzlmQp+ng@sEpIY^;Oi&H
z9I$xZ!3FJ7i@75nNE~?Kr?64GVP>B7O0N=DgNr=6GP7PNdZ@Iw7_cSu%h^uS+vYD6
zAG1qa?JGaWQE$mM&2`*2Ob#7$=UMyUj^78#1*^QyxH**{e0fD<t#QE;mPsm)u5!94
zFkg7bDig-=Sdf|H62laaK9d$hhUldG`)c?6{dT+N|KIN-A|eKPcP!L=W=wdI=*e>Q
zX-7L_hP2b6-3`eB49$iOdF&N`y)Lb&Ptb1I`jxF}R<45VPrU~}jxaR+&`aoaDaz<D
z&NhAga{2sc&t~T@+qZAtnKM3FSy>D-%yOmH@B5{-j?c_ke6DzW%|!YCKaOiKr3#jX
zKU&DZCTgD;d*GnXg9RTip7c{#cE0^IV_mT4EFlAd6HIxVE=<|LZSl?NLQ*MHX9=Tp
zo9KQChm{OoD()gpYxB(FYd*3TKR@^Mxcxsv(A^fHp`mZ??w$^^WU6*}(eJn0)vG!R
zAG6#4V0^#+&x}9w_6plh$@912ao7;Ms4cPcCbxw|bz12<UKtmO20vC|)0H9)%YzTQ
z99?)UkWu6YYtHn>&dE#~ybhgDI-E9KJ)3rNlIoY2m)qUtYo{0{A6uZoWn29%<=dN^
zf1aq@gHA8^`Xcby&C84HCoAg;CQXjJQ!6AJ4n{RNX*D>CZ%8e>^@2mJsVs|y$Kjw|
zviPH-n`{fb4lumQQOvkfAnR~2=D<a+1ttutLY}8NEI)^bg&7q+@%SPZV|-kum`7Ap
zlv84=OGyl0xJI&}n2GOE1C~<8)q;8t{O*~sh&r^Vsjg*Op(Pd(_MG>CMM=s_Exta+
zp0`qbsf?#3;2t<L!*I{%bJn1mA!~PP<e!iI^(kj&7;;L@bV+%%l;PE`ru+F_ubIqx
zXLRwiPj=8b+`sCzXDS1ms6(uw;omaeIWtZl;CRP0&9FhJbBXGakI^m$#m{{Hz5oBO
z|Iwo)HJ=#=mUvFSv8U4b^fcYY+qO-+x;k9FszZpeb3S*3=yg^ZQD%u|?i<fHU)7KG
z_Y&WbG*iM(-r;#N!`Tx$357fdo_Q*KEMn}w$K|IqQAWz?+@D?RHs{<ldbi^-->cWJ
zD<5^L|M>IyyyfRJ#*v%Tc#q3f=PYX15S*~CgHgnfG30B3;tM~uMiy?z*>(0^>mC<z
zR?6Q{ZHYM`F@upg;BAiB2GN<UI_Ju7>=EwJVOE~#5#=-|a<yb;X6Bv3<FX*!Dc7}R
zwm`pCLxMIa#tPnDobWKQEUL6CgrRh~a;B)m<>#Aw?UxF(O*+uJfd3t<PV51p&L;^i
zb3lh@N*JYZ=<oZHbmiNrQ(k?x-y-5F9=5Xd`Y0LM8dV3(2$c9-SrRK~&3U9NoM%Df
zJCAb`4nE2`3}tP3lURiMvn{U9^m_m1-V%$TM}{_?E=n9uS`FOddQ0~0n|E4ow@y~I
zpC8}zdDVL7?f=_^$5o~_xv2|IWewNwI9=IP%JBH2yXiX<eU`hNS2)BsJi9RI6sY0H
zV-oU4;((uMBVSUdB=d?)uMnOEQtj0<?)Jaw`>P_<>7v0h**wQA@6L%9PT>M8em*O^
zr&EG&>?llTa#Qs@R{HZaY%PFTlc$2+e8o7PgcSV;5+V+l-yi?-yU=2CIOCQ-|IVp4
zI2;g_U%@QVEOlGdLMAHa^Z^f*Ny@^C>1}`h)Y$#~68xvph<D<i@As;oJbkK~5Hcx6
zam50T_e^~o`4&t)V%RV(G2uteTpcFg5}^*&FrEeLR!4;Gn7_3^YnzLbAd_PHzmt>I
z!R^nQPbV*!o!%6&x61Uq-EW=rd6j8Q?&_A8IMW%UEo2_)ym4@moFQS|$THa>=G>AX
zhPi&cu9r9P?3ZP}5y@<@iKnMwZ^Oa9|C={Aw9a{^D&*NDSd^xrr}ymN@Av8V_Ehpn
zoAqoyZ#R3MZM9L|p9;`oqr2tz=e|(%>PslO`;O(&XUP}45?+D&cRhLu%1Ycfo(dhW
zc$pQW#~a?oefs_T8u^5bWei>6Y-|Uf8yoU?@5zo(n#j>OflcAS+U@sF9ha{^!zv!*
z;O545dAa}dmCNTPot<TxlA5YoRWV6<MuMco{`*4bS!F^wb`>WFD~mXUcTK)>#ZSud
zuE6$abz5!L%kTT|vg%|=O85o`h&Uzk1TjwWP|;O9mz&MqBW>PS`1qJ=mBb_!=QmCl
z1lK;Wl4h2e$ZGR(O5LAV_f8hdE!oi{8GNGN{-<EQY+-!OsRJy+jx0tDiZNVja&sM2
zgicQEyug-_o2z?!Tkc_#vn$@deEE_`(n!T|@g$j-H}n#;A25lXVF-Ejn8}Q}l)*Ze
zp)@%p_P9~cjU)z9(=|tKsrTMzc<iu2enTS1j1wvoJz5;rL~1vrM#hxiEd`zK7%{E%
z!oOfYOVFi)Y6&TmQVxVM_!>@jcoe`9)!o4uVsg;#exk!glifUiHZcd5+5d@AX!_f*
zlu2WvN0hS%bHUF~PeIEq)92StQ}v!UVeZ_syykZtVq;~4m-{{4c014ei-4-T!Nt@B
zmS~&D7r68`@g;21YAEbv+;WD4H9&{i;03hkGHsb7`S17r|3;aYRGyugdHBLY=fKdZ
zj~*rY+5JpexAU3QyxMO!UHA?2YJR<3ey9BW`xR@~`FsgbVLa5jfVE^k>*j{!99Hoj
zMxQWdfdd&?uWG~!mI!6fH}PBC&7UZ~Ap}y0Z`*Y<BrI&w?AhE7@9*vX`S168=ikSA
zBoF_7zkmLUg-2zVU-nE(6U(ysW$O9J$$%~3gvtbqG{$JpJceJ=(#iTPxsnY+6&=n?
zxFdGVmgsa*VsSdhQ(0L#Wy%x=gUm}RVQZs~u8ZBx0J==;#ogWIO6}s|UESR~U)I<8
zMYZYVDsvqwXX@N28k3^<Vn)@&vS25+gy7(sBnH;v|4zl?8zPRabWsvyJ{V>`dvTvt
z*Ll0&JzZT~ZvAp+JJsi%cyV#Dq;;9j{{Mg9@BH;@wXm(rNkN|tJU!>ryQZ@&%19J1
z;4y4yJKsL@NaTS8?FPf$4ao*ab_=yD&tcU`2KnEc!}9m}8HUZbZbilDiFYjmod#-D
z|F6a@|K1tf?{^MQ(F_&>8QLSutdSwqvFi98F1?$v2Q;|4RvkOen$vZaRi$GMv&KY^
zTh4oCatDa8Zoe&C6&DeqaeKcfpY%k-hC@3Wrrwyk{DjJc6dh*fGR+w~b~Na2+||I+
zX~NLDyG>Q7Q-C9xAuKHH)3e$6MyaPnY~=W}udT`a8sQqKp`o#0$Br3Su3R~6;pJ&0
z(8IVT_CS;Fyj5&%<`?SCzWFJ5u4G86Xa9HX*tz<D35qWyVm`)tUVwTno5T3``&(PP
zEsLLRsQFp6E$8N;((AF;-(`1ob^Um;xc|ld{r?js7OF&c<glvGsao_R!IbUPfs(wO
ziLDDJ-(%>}WHSh04-kBB&7<7_YL2PsDxY~}mUF|vEa%37A0Hnx&M-)1nmTo=uHC6q
zry_Qj>DK=K_H<_YJkJj&RNbXOURP~AqR4G=liSf*hUY*4&w?3|2l(2%u4gAio=_3!
zbh)H-=nRkE^lm|Aw+XXmc_k()9+#`uxq0)ZuHC0kpDdouNS<L^ZPqQO>-FV=s=LH4
zxiUuX=`2FWB@Qg{Wl~IFI2Oba)p=Loy;n)>(v>GU{zfZJ^q8gm<W2p<R`H^Tt>W9N
z@9eAnEn!jcAW>qX%1n+jCc#UrGH+Otj^5zX>pXpcL4%R?!qlrLf6ZR?Bl3V;e=dWU
z_y!lHOwNyK>zp0Z*t~Z&fqKJ}9F$J?pK!V`S1nI3!BNzq-FfNCll&gc0ZJ3M^dzjF
z?J}w2jgi5!1$!GF3o~bUh!^CvF4*m;K4Af)#vN0gi5@Kqmg)bULAQK@Hgso2dwFp^
zpHuAj;^#8o*%j~ielOS=<1^1@X5HUkvhNbT9(BaB9TPI<bm839ko=lONQ+tdHAC4u
zmcY3VM`pXp_IZeJ0JXkO9_%nL<~&yW{qAw`_!`Ii`)ZwUb8&Gwu|2SUzvr;(^q50G
zpU>|<{~Xk>OuV?rbxz48&rYdLDsD&Ku?W3ndUxm0Ixq18nV18sWZN|}WDhK0TA{Ik
zqm0vAMaa<O+|B<2J729@z2p79-%)qI-@gBE+U@-PbEEV3iZ<N;^UVBC?f1JnvAez$
z@C6FFH?=M}8p5!3M)bkVO*}p_$qYx|up}L4kP7-c*+XTmQhK|DhQ9vu&FAeNFY4Cg
z%H92-i92Fjj%3|_`$px-N1E2HuGp(Kt+j${!J^jK1BOQ!n6`17%;Y^#F{M#3g7HfQ
zkK}*#i5^j|=lEn34mPp+%(0mG^78V}pu44KsWI#>f6ulc{rtRz$<<$9wI)hTnL1T9
zWzD1;7foF6FjR%|AD?&h0vBJ$TG1$T^=DxPO~*m=6GqGtN)xxVRTzgeY3S>xzq_+@
z;d5p8z9;K;zhio^-2Sg--1_NLriffy8-09z-B<0hH#ZL2e!t@ky5`<*x$&2%?YDUy
za&vR1Bx=00%b4Zm+$`>3Bfdduq0P}%3~C!0SEx9u3-lkKz_!3eDRb(RIe%wAEU=I;
zOmcZqnIiVS^7&lxU*9dC&vDMm(gGdY`29{XzirhQh6Nip8m6#ZyLy#z!u09aU;REi
z-+un}xN2U8`RCn3LrtHuf7@2I=g9}55QflDLH!0hKD`9j(7+JU`sBqvOqNa7jV5Nl
zQhDHZPMkUO<omksyZK~am+f}`SnKNQYBAT(Ece!t9fgk>K%MauXU?dot1rJ=oO5r_
zOi}GHmt5~_MKVf4CG$DMS)`O=4x}yL+@Ki1ec`d^t=E26O@4nq9>wN%!B2s&-79rz
z{2l?eP8TJfM`vT00wW_&HnDPpa%*K}CFop(<MQ=$GA}P<oG@$FsV$k8E8c88{^R!j
ze{Gqw&dj%;AGtYg;TA>N*t(xjMa0G1=e^fn``~;159jIia-PR8fTHf#2|f|S9dgcW
z36r!M9G@C5QxRwcx0jZ1gW}Gu=-j{d1Ht~bNB2~IK5_p1@=cp2$^Uu4ey9Hb--Unc
z|2&qTX;rGVbLY+<f9v|}|5d!(`~9BTdCR;zJ0>J?e7Ji}XkNvumwLZ>COJD_ej_Ax
zNUC9({W1xM4ZQO5DqFcFIszF@T6-C{gyv*2c&SXf=6UYs{^lo7o`9A?X=!O`=;|)@
zpKrHh`EqyJ%gg=cudRtZd~a`cp@qzo=g-wMwoIxJ>|qqS%_=jSQNpBVQYd53O$L|V
z4n~pp);!-}b^DRoJ6TlB&8OeFbH}Xz<<-^K6Qz2WtQOqW76od%#vV}MJ+Na-lW+**
zmi39C&g7(Nf(5OUJ%qY1a3#oqrDr5F_y$@xW`J8)xk~Bmol7KVscm4AxXPusO($Uj
zTf&*tgd~$AySZY+Q-nHPlrn`G!!0^hHon-kmVqmi;g~j?K?Z~BO2!pOe*Ih=bKp^J
z`@tYLr?|sHoh}?t-Y85oQJ%r7vyR)M&alBt=sIJIgs8(o>&6p037syN#F*9<2ze$6
z?&4dps!_C>XF&<$@s&J1A4(Zm_kb(46E_`|GTSbADy)*5E|zjKkKx!-fi0TrxGm<e
zD2Y0Bx?D1XnqXC@WyGn%c75@)f(0wI9+_I(*&I>jba|kYu<&sNsCtB$v~1;%nq@P(
z(>L(+q#l{WI%mx*`6GuJcxt{c^ABLYu&-??6S)0#K-5pkQ|F*-aD?~<(dwUqnGDAq
z8CgD5vy?L4zP_#p)DT^(2o5So<^T^?gH6I7J*^8SZ{;^QvQVJp!r#2A)-z0eal65R
zx>oT4m-<ANX%8N0E@4{1vZ>*50GpfdB_RU=y?WuzOc@oeC5+ZG-)6Mz>73}H;-mmE
zcl*o<-RT;?uT0T<AkpD1DIsu;f#(~;G%irq<b}jQ$6KbpcyO3KU~=0izbyQO#DNXm
z5eFdc@Hw(7lhQcmvIxy&mFeb=xW1H$W25B3RcdRPB>b2rg3Xa+4Bzo2>EWT)7>iOa
zQTA`DRT`5R9KX8wuo^64U#r7>IWtL*g?HP-^okZgCc#fq)4<MaXEDyZW0AN2vEHT4
zMMAbBo(u~`4<x8hkcd4HHA%W*)w<?IN3L;Ou3+GL!NjN5=)nrA;@TRtV~Rk#7mm%f
zU|fEB>WhUQOdRuBl8!DHjoBpKV7RjWTVzWq<7se>E(eX&eLOrYQ<h6ic9^t>$7i{5
zL-UGRb6J!YFlvDNT;C>aZg#oE^Kf&6V%lNnT@7Dv@H)80h!;dKihO`N6_l8rq#Fvg
z9CTt26c#XQKT2af?WZ8rxx|(w=Ap`@BSIm*EhUWZq6&Sw+!i-qGaNh0s*@qM!G~$0
zhss+>yooLJ&NyPoW^hyVz>b{_tsxAoVH*(%>OyLQ$kYIKE=lGanNun>8=A_PIJFy?
zkdnXi3kin~Z+5PmoGN_t_e*OuTw>J$wec^2(wL0Xb;gz*B?~6#J*Y@y?9N~~1r7kS
zCQ!b3#IZ`<X;;I+GRtG22GDDUWAj+oa7DAZT>~Y+w~F`9s7_Rw@opi*v1zPx?5j+c
z-IqV^SgOB?jW6ZL(&@*_CM^)s2KCyPNGtI=bS{x}Qg3W{TlB^BXiCMGc?OO5gw>7|
z2Hfrb6S(+<ys6f<$tBHx3PzkRpjr)_cskZIygGDjo~kHQITPo-BhZLkpgqTBl10n<
zg<>XuSVHDa;tFLxE%L4WLTTt7P{LD@v9$J3IV-SBn4^W4&ylx(iQ<pH+^ddQ$*cl*
z6;^ZXI^?O+xj6a?W6z)cDux_+9j|w3fm_k5!Fkl}!Uy4SMxG;cj!t0J>10-Pj@cvO
zuwi|CVt$f}kmn)6;%8n;`+h!?j;r{n`s#HSC;>L)EoR_aWuwaL$Q*Ow{=qPYrQq_t
zXMuLir-1PA<L_csJ!2>PnjAULG>vV60EZkiXrRmGl2{O<kAbk7kHUI)!PQ~)(?E%`
zBc9#hL%Q~ghZ9X&cnS@d2U>HwTtIkCcR^-X2!m>_a)nW!4zuz^k6TXX_=G&UGiGUR
z01clh3fvKxo|>Q{<QWa|sA~>uz^;Z?2SID@h-097V4FY*qy%P5@L&`vsX5v7z-tYp
z@eeWT#jXQ-2?t~QJ)0jy9w?Iq4+2h_CJ52Bj8n!zpVz@q;7|Dka31Cc1-I^n&FNBl
z(`Rt+)?rrWa1`IOz_5XpRddNwOCejHP8TJOq;oMso=rc$-CiwZ+j33N=9^BYz@PGp
z&u1k&<(gcS1SLR~!(Cpmt$$=yggnjNq#A@g%avagO^H0v>H5LQKnPS`7qL$C*d^VR
zK3|QusT`C^CT#<?P%hn_u+H6Z!v1C#rI*J*ZQ7T4D|VIq?`kMv^j4Xa*AwHa@_+x{
z-TYmv{(WcocaQzfQ%|vw0>QKFEN7=qIPyd*$kBQ6<V!q$DZdW;d|nuxY`L&(@AVx^
zk|!<k{da1M+cCk@AH#Y5gf4UZbWr)LbopZF7dHEdSiyh;rw_k-^zQHBJJsLy!oFFz
zZ%#k|+w|}W%lmiN&#!&(ruzK%>T`-a1G9HrKPmp>N8kY$m;J4b6Fl-lq|RA?W|d)5
zQ<6+(P?;pn$M~B~-d@l|@M8YM<sC=flv!I@TR$waTB_Ij#ObJF!u$h^H+Fg)lVDH{
z3kqs_qNx_MJ!*+w>yswN3+4rU3W6skm=_!o(~W8|ey*=*RJG*F(g`suEZHxpuP~A6
zQdhe9=$dzuR4<#=Tt2O-Uax{Y^sYp`EB(Z(#ryof;KUq52BDL@?G3fe{>PnNjE*sQ
zsF=%Cec|PK<f4-NM?`Uw^ww#`47H5y4PYm9K546-SHsMIOcCn%bGDy(wM^sLl_u%3
zIVkOXD6k>_fq((XO$rn56mZ-y|4^y`Rm#SH|G>furAdY$g@K<<4D1|_Ham29?E9hV
zq++ghj`0iU9A*!Y8-A?59$zn8{q4=isQZ^LHSH{ZuB4>IR9IMeV^`^F_v-w7{dx8O
zDqUP%6R)fYtoV90{NnZN<^idbg$iF>gjg6{!=R(5=a!bHcCYfe?3S%tE4My>@<hSF
zKw!E5e7C|v!+W*gV@1Tpci)b$erp=Dr$SKOZ;nG`q@<RX)`r5z#~N!mmYB?8ej)wC
zN?>A-rX2(5pmOc-buLLsi^8Lmla;l!wKwM8HtUfx<<ivDta!O}`W?m#4+|D7S;E4~
z%G%N0eRzrIWKd(PzrjPrVjkNu^A(mXJ}#e@{$Q{ueHD_DnyRR!b!zq595ZDlB_=~d
z!*`{eoSX);&oVG{A8qRE<MWwmbo8!W<)@UGokgtM^X>}muLx3mSNTcMM$km?<aDKd
z`^w787jN8nac_=+gh9=Z5BK-ZznbM*P_W_nt_>RuwrtyW=xNcxtgTE9$8!%II>f+m
zeSN%pM#c((r^1zw0uStKoZh6YBpK|&@CP)hbwt>I$8^vwAa{3{|9|(l#7cIK-}2*D
z?S~s18W>iDXuT-0VmR>j_V&AP%lR23O)@Un{@z>j(@00GyZUC*UcTLD*`}Xvm7D#y
z-&P|?hnH!=#kK=_kH2^AUC+OLu3zN-`=)-nTNs-YCx1*<xc}hK-`N73eu9h!%F4`o
z(_im<FD@(F`|VrVju^caAzBO$+1c7k%F1`&G8BA%=F7s$y7M;Uj{M8>O|!2p*s|qH
z@?5XAZeKrg+03*2zVEe4YnA`L_fw}m)828h>MsAi_gM+c@5nR%Y-&$m<{itV*`vht
zVE)u8Q&^T??tH)hznrF~CPTyH<NeB}rlJf9CQ{(rulD_9>lW8%W00{f<2iZq<h#Ai
ze>u6hiun0=$LQU7TXy4ZnTcu4p#<la2mOnezux~bUi|!_DN~dx?lW8{xXDwSV9?et
zp;~c&ukGCx*58GNmYoyWliz;0&$xa)6N8HFB(|whKN7FXuhyPup(`rY`=LJT`dYD)
z^1Fv#+~{oj&dc!JZ$600!6&IxasU608o}Dy+7}u76}|pHn_us6X2wSj*&KmA@1y6w
z-EbxT(2@2@tnZ~6Ug^(ue(|7yr?*RN&-=F1X<N3&IG3EskZ|u4-1A?%cRvGzTaT1>
z#r^I1-yfEo<+PdeX~u(E<^x-`dpF#!GRVr=^Po0<d(?$11)Oai3nj$ucizAKXXacH
zm;XFR*$-^mWCY3+yu7?CR;@bp?d|P}GiP>o3acxbn24+nTkDjUrw7_g5uqdY=Js}e
zQBl!%zn?#Ss;IBeudA!O;r3e%9i2DdYnuLFZ)9e-nbt3(d3cWHW<lXx7uU*{w(q_^
zpKDpncK(@-ve$iv4M{({JG#4%XJ=pIxK|z<E1PCNQ`771*|TRQ?BAVZ554)&`NHe3
zP5<SaotpxGZD)SBbD`6(*XO<$K06~>v*We$!QX5R?aNgj{Vm_FRC&wf;P1XpvqhUX
z2XFb8zQpJFw6(ME#9wPEd31zx&FSjcE&G>0FD^DTHWk&^iPfsOuRU#l$E3f%KTdD8
zjQD?SKj*#w$Nv8)XK?seFUE1N+})kst*=AuZKeLLZM?m`{||hVeb0ICdwlu6{?hF0
zkK&j4A8z!w-~Ie;lgkY@!Moj$m=nUo#c$odJ#q46W`>OX{Pw&5_7_)iadR6MK6063
zQz`WD;X}|pkdr1&y7Tt*G+pPE6qP<1%ch0~1{tdo4oOML@1f06Ykz%>H+5=mW~m67
zw@l5~G1awIqn7!Ab!+Q|mnDn7*jHX^Ua@MG(9-wo7C3x=zwn^rA{K|uH+x<@3=HVr
zQ2y~~>gfx&Z)@Lr9TgYHxA>yQsn12>0Sn@${POnp7L=5HId7KY68H3_i?(bD+4B7F
z-tT31Bvl0#{%3eQ*Z1Fo28O_2@%!^+89FYN7c7uV+Z?&&`QNAYwVZtI&Qt!C?mx$Q
zJ<DX#RsWLxBJvEIH*cOeckbWW+aouna8A>SEIR+K^7FIAdwVLKrmIQJ^=mJDe5~`@
z{)-tRYu`IIvniUHg>CtF)GYB3%f(-O{QTl;^BE+J-F_$@YBZ|)l5z1D9~YO<*8jVU
zyPsy<*pRsB>)No@u79h$It1!|@lMo#yi=v4qoYH_?PE1Vtz%M>5}%Ak!@=g(`8@vL
z(+ni;d^W6qy~S2#&!Iz35o^PG<n7~L1&O3SJvFuB(@FJ2qnS(eTmwOO$UQvVUL6zC
z;E}azYjoL8vvqMj4zl(PogEz=e<J(O_WgNVZOP)};^MNzgr~v9#l?l|FoOq(Yk<bJ
z;qBqyQTkeJOO!4XGxOeCIcCyl(u{lDlou^pq_X1N|I+gE>X^T*3?W)mHKyk;wg%mx
zx^0`;nVH7yQM%^NNyR&3Uc7kmA!_~g*RFdnbx$fSDREeS`RngL-@bi2lw+3s<itb?
ztCAHgR|O0C7d)w|s+uryV&mTG?^RnvLqZgcjD&99yxGy)>snT3R#jcizR$ycd(F?H
zmiG4QKRptLPOmoo2?`Dt=3!$_J3FiO&6}JTU#q4}nc@*U?f&k{&&#e?+t}F1u(BSC
z-#q<Y&C2<P$!vE2{}iv^cDS8C`NRZ8&>c%34lwg8n4639wL3RydA^ijP~DPsRf|X3
zjK|c}G%nX~x$w@NJ8x`C<<^Ve$Furs*XQTwlh4ny6$*LvKWt4z<Ggut-~FSbXJ1kM
zxs;V#?7+*CMVmJZ^R+XtT)8r0SINpNshY=bZcewo_x$J2pFz`~l!MwZD^_UCu`WNi
z`fS=}MRRlU-R1AyVq;}>#JKz9?fd-g|AsVqfn5?35y8=YwCTx{l=a(Qy~^6Mb?eUc
zjxs_*P0#05^R@HIO1&@=bzFRLNBiL~RkkHob3u-nHB0Kue0zCCMMZ`NS?jU|%a^lH
zojO%0d>K!9yUP221wUdd<ZC`Ku8Z5-_2Wmy`fZEd`<<2sJ-nGdpS9q5)xFQp&p$7l
zt8$P*W8s4b2@*VQb>@e@e*N0f+4+$}>G82%=j7za4%1dhEccsxNIHK{<Dx~2>h|xP
zZ1ASc8kFHrb8>PrG+bWp?;Sd6k%*|MqP@NR?{9CN!^5XvdHQ4Ngb4x?JZu>zQtP+<
z`c>5<Yb~ZV_0-<J+ohAZ_W$c#vu~f=)2C10J#Ck(;?UI8++V$a+BC8CCl4zsD$30I
zGx<%KwcXDr!rwn#Sm-=)?p$654?jP*iV6#c1*=wZfv$9Hm#^y(kE?K;6!rJ&RPAtv
z1FvUY&)RzHuG=HfCFzG+xk2Yi_x17R+}k55ZJu{zW$<!?oEru!PY3saENcF{BUXK-
z0YlfBq>UA4-WOQSt=C{^Yj3ZXoq6l><;Pzide-+Ge)yq6_MKb^Gw1}QuH(7f+}s;8
zFRQURG~TuC`uqQVWzo(U38Rz_5mimMj0}x$Z*M=3ySJy(*hftmbmQ99)#2U|GdD@_
zu-(Wp>o2{tZgPkOgX^?ev%2#4|NXY_y|}P&^Rs7Z7IXbpTrGEdr7OnW<F@#KsFrg<
z!3X&|Ssyjwb+NnE@*KIAT+Lc|H7hVY{CV8<D_2;ipT7FOMpLLiZoPX>j?S#vvzO|*
z2D<ghbgm9xU$y3O+1w?EEF0{yo}HP=(6DKf5kvVmnYy1(r&qjMxqOMv>Gxm0etp<3
zUss^NJ4R2&rb6KIGT+G?wEmkW9%2C<lm70h`TZK<sI_8|k&!}SPye4uGro2E_TAII
zzP>Bgt$X&nreW#w<%_p&6;=12$5N1<vS`Z|k>cm)rtUBbQhLWYCBV^<vF^`DchDv2
zyUX4>RaRPFTOZ%=E?3D?wO1~G|6emPy_k-k9-cp+PU{y~$V6;RYQ2*BTXgr`zL%Gm
zE9>d;sZHiAEiK(q__)owV)BNvcXv9!d?{&ZZB^9J;5d8s?1|H-i{C$0E0nRTk@)%Z
zr-z^4u?dRK1z%nSrlh7me7Su7v|T3qH|O280=dA~*H=SJ>(Iew_P~IEhLe-k4<{Hr
zSiAk+p*@wKC(N7I$1Sc0YC`Yaxie_GFV~W&-Ko>FAHO=vafNr%F0rGQ)!)`!e-c0W
z<ded*AD^F}U%YG?+r)_zJ-od^QRFcF<@czlsDRMW)@RSsBzoOI$HQ{)@=o2Qvp+OG
zz8`d1_S?5_Pn<mI7!@_^it10>>8D$7-HMuVHtj}^nTm?am+D`dzn=g7a@jvFJl504
zr{!Qmf&TwLpU<yYyVkX&#3b$PtgG)s7jzuCl)PEF{&yUkgOZYx($XE$43_Vl&<pTM
zJImfmRaI9n)obqXD3oC6^bjiBE$g;eFuvwv>y@Pff|`8H3W9=y6Au|M2nh-bYVt5E
z2>#^Re6wfA4vRJM`{P~(b#(lZ0tvQwPuEklwUsqaJ9A)}@9ZUd?Hwo98!`w@d?F<!
z1q!t@XMAe@d_2C#L`HDpi5*i_l{`&NO&@+dF7F-{C3RR{@FK&*Y12AXwk95CD=D9Q
zW^Vxl17nV-i(^Rn;&toz?%ur{G~L-{2?tMui^@t~X|n~pc1ekKvqnZnZn&8fG~LDJ
z$#;<ZgB~C6KR&}SIUp{s@7Ap-orn#fE$GvB=_o1fKgQtUVs|jb=;7-1`woFFcTGJ#
z?cmcQ&sZVBiT5vg#WDzL20J(~XlZMIe9+9l>-y3qOBQU~CKk3@G&VMtgOhXO1}7z@
z|3?`-TqXsq45|2X(S7f=<HwIH+u7AU;8s!!65wMLh6NH@m<<AMj~GK$ZrRG$3ZV2b
t@$T80D29sP%|f2tib_gKiyA-MuT~4F{WIrbG6MqxgQu&X%Q~loCIA^dMA-lU

diff --git a/doc/sf_and_dist/graphs/jacobi_dc.svg b/doc/sf_and_dist/graphs/jacobi_dc.svg
index 7f58adc10..0668ab03f 100644
--- a/doc/sf_and_dist/graphs/jacobi_dc.svg
+++ b/doc/sf_and_dist/graphs/jacobi_dc.svg
@@ -46,7 +46,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="270.6" text-anchor="end" font-size="12" font-family="Verdana">-50</text>
 <text x="81.6" y="343.2" text-anchor="end" font-size="12" font-family="Verdana">-100</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dc(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dc(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,197.4 L94.37,197.3 L96.13,197.2 L97.9,197.2 L99.67,197.1 L101.4,197.1 L103.2,197.1 L105,197.1 L106.7,197.1 L108.5,197.2 L110.3,197.2 L112,197.3 L113.8,197.4 L115.6,197.6 L117.3,197.8 L119.1,198.1 L120.9,198.5 L122.6,199 L124.4,199.9 L126.2,201.6 L127.9,205.6 L129.7,227.2 L131.5,168.7 L133.2,186.2 L135,189.9 L136.8,191.5 L138.5,192.3 L140.3,192.9 L142.1,193.3 L143.8,193.5 L145.6,193.7 L147.4,193.9 L149.1,194 L150.9,194.1 L152.7,194.1 L154.4,194.2 L156.2,194.2 L158,194.2 L159.7,194.2 L161.5,194.2 L163.3,194.1 L165,194.1 L166.8,194 L168.6,193.9 L170.3,193.8 L172.1,193.6 L173.9,193.4 L175.6,193 L177.4,192.6 L179.2,191.8 L180.9,190.5 L182.7,187.9 L184.5,179.1 L186.2,312.8 L188,208.6 L189.8,202.5 L191.5,200.4 L193.3,199.3 L195.1,198.6 L196.8,198.2 L198.6,197.9 L200.4,197.7 L202.1,197.5 L203.9,197.4 L205.7,197.3 L207.4,197.2 L209.2,197.2 L211,197.1 L212.7,197.1 L214.5,197.1 L216.3,197.1 L218,197.2 L219.8,197.2 L221.6,197.3 L223.3,197.3 L225.1,197.5 L226.9,197.6 L228.6,197.8 L230.4,198.1 L232.2,198.5 L233.9,199.1 L235.7,200.1 L237.5,202 L239.2,206.9 L241,245.4 L242.7,175.1 L244.5,187.1 L246.3,190.2 L248,191.6 L249.8,192.5 L251.6,193 L253.3,193.3 L255.1,193.6 L256.9,193.8 L258.6,193.9 L260.4,194 L262.2,194.1 L263.9,194.1 L265.7,194.2 L267.5,194.2 L269.2,194.2 L271,194.2 L272.8,194.2 L274.5,194.1 L276.3,194.1 L278.1,194 L279.8,193.9 L281.6,193.8 L283.4,193.6 L285.1,193.3 L286.9,193 L288.7,192.5 L290.4,191.6 L292.2,190.2 L294,187.1 L295.7,175.1 L297.5,245.4 L299.3,206.9 L301,202 L302.8,200.1 L304.6,199.1 L306.3,198.5 L308.1,198.1 L309.9,197.8 L311.6,197.6 L313.4,197.5 L315.2,197.3 L316.9,197.3 L318.7,197.2 L320.5,197.2 L322.2,197.1 L324,197.1 L325.8,197.1 L327.5,197.1 L329.3,197.2 L331.1,197.2 L332.8,197.3 L334.6,197.4 L336.4,197.5 L338.1,197.7 L339.9,197.9 L341.7,198.2 L343.4,198.6 L345.2,199.3 L347,200.4 L348.7,202.5 L350.5,208.6 L352.3,312.8 L354,179.1 L355.8,187.9 L357.6,190.5 L359.3,191.8 L361.1,192.6 L362.9,193 L364.6,193.4 L366.4,193.6 L368.2,193.8 L369.9,193.9 L371.7,194 L373.5,194.1 L375.2,194.1 L377,194.2 L378.8,194.2 L380.5,194.2 L382.3,194.2 L384.1,194.2 L385.8,194.1 L387.6,194.1 L389.4,194 L391.1,193.9 L392.9,193.7 L394.7,193.5 L396.4,193.3 L398.2,192.9 L400,192.3 L401.7,191.5 L403.5,189.9 L405.3,186.2 L407,168.7 L408.8,227.2 L410.6,205.6 L412.3,201.6 L414.1,199.9 L415.9,199 L417.6,198.5 L419.4,198.1 L421.2,197.8 L422.9,197.6 L424.7,197.4 L426.5,197.3 L428.2,197.2 L430,197.2 L431.8,197.1 L433.5,197.1 L435.3,197.1 L437.1,197.1 L438.8,197.1 L440.6,197.2 L442.4,197.2 L444.1,197.3 L445.9,197.4 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_dn.png b/doc/sf_and_dist/graphs/jacobi_dn.png
index db59e050bc99cb4979b39b9aebc7a22b99c4b773..b3eb7bfcb64c7871e239f48b87596794024c0ce9 100644
GIT binary patch
delta 38414
zcmeyhleuL(^M*BU^|JRvcK-iZzN>t4$pyx{x=Y_o3;Y(xrC}klNGI^iBhkG|aqNp;
zd_CkJ_{Hi%HLGhtKtS6YU&*O^xpFgSE)}_@a(DO7zk*Rxx3);C`v!fg+k5WxboKL<
z^VE4Qf6jaVqvrP)#oWhk3;sC?RC;k~SASWsXvYjgX>%!^zroI(F;}zeV-Ej4)g@Yd
zAd5k2;)DqTYJOEx;opDn>h)M0`ZI^=()auS(@tEE-<<i#<)4IcoA&MP!3Cey*e87#
zuJS%Pf3n)fssjv3^QyWgYKJGiUJ$>iB6)|^u1gD3+4*9vRQ^2q+R~7H`R`eC$xmOe
zzxnn1e&p{9&P&!syLZO;{p*#Exwor+YVPIbn>SULE4lSP>dd{JmG`an-NGXl8lB&S
z)u#JOSG9eAa${=plrWAPC!JIlUH|>w_`zlWn>Lw3+3r0Gsc)k`t&d;+;F<5bw>J;Z
z_qRRTr5D>#^`~&&jeUC^_wN54Xq+=8H05^OvFMQc?E<wQH)VR4aZjK1-hKUtxZW_P
z`~LO)<@X*w3|)QW-<{$$as~}g;_Fqve@gAzym{xQTI=ZLzR9lF*R}M@oLpT0r*ZG>
z*$dt~>iXPc>2OhUYdx;GN`t9TWkHpK)R&{;IWvt~OO@S=5}$e%>BlcKF`quWoqu!o
zHJ!SiZsi5x`f~TT`F?h8P~qy@9Lm<)@I>Uvgn4uQ>bD2{{jFo}Ha$E(^~Lu4n_e%S
z9${RdpvNh`Q*rmXr(25eSXE8QHBS4G93vB$eB9{UdHYu5e+*AfuKKsX%<s_I%%fcg
zB=qj3x|T1w=vKLkPu_M`rnp|gxBCCd*S+-%b+zZtPS!f{|GfSd3A3h`;`&l?H<z*Q
zJrsIxZM(I^vZc%F-BM?+I$3M0_~4d{%_ok7&FsamR<Hk&{m|)}{XdIs-@ff&XB9Lp
z)A5(J3|fBmuINN<=O~s}ce<|#{IUJZDZpOv<y7E7=kpgI9~b_3LV3==XVQK;k%!hU
zb{D*P<AI!r%aa*~HnS%!TJ`D5#OCRIpFEcDw(8tD{p7@s51Za<ytucwzT?rB{>fVY
z*R~7qRj&Sg?pJxqJoS_p0ckP&&fI*z|M~j*|I)5iR;fRK{@9Z5|6zinkH6ostLObM
z>}~cc`TOJQW8Wa(xY>gL4yL5-5Y8xmKTXaujYs$Qmxp&gJ(c<Y#(3M=8IG=nhIx&R
zF1Ft!CJPBm=l{-l&G4w;>R&B~9p6jpHQox$jV?8-nqgCOMWd;m=iwLg`xAC0iT+!c
zdPe@*#2-%ai`0D{%oJ9i;Nr%$f5V$auk7-Vc1b3iGWa%{NL@0QOwCHq&);=+uJ`tx
z#gWB1ytZZk+ci&rneKV9Jx*}%kDBYx5BaU~V0HH|$ctHY_}<m2>x!RUC_N`LW$M(@
z&$H^^J$9)RjJ-2UEq=Ax)w#hv6RR_xzwx=Fy<Xt^DQ%6_t9Z_32Wd@}@v=U$=(zYw
zzbA9lkDu>#VEp{wA(i1-#WcrNTKopb?Atz_Dhk>Z)RDFDcGS0Z>yGUEBD7I|?~*G1
zs6WvLQ<B5`E_&VKiZ72}ysp?j*5-~y`O2o>**E6y-CO_i*RAZ5+P9_-p&t~5Ivu9B
z&wb@2z{q=G8PDX~mX?C%)n<j8(~FDVN>2%!_VLi<?%v%it}<*%VvKM;u*^X!cgv|=
zw^Wv>UD(W7JaN@a$%~U0hxc(w-#e3O@n<z>Zrz9Sd%OI!U%gjI@adVz9wG0fvNe9s
zQm&KR@(RtL%&wg$Q{Tyv&%(zj?71$PQPe2Zd&jF+zKUAQdUO9cUVi>RR5&U4RA-aY
zyC?TE3+9|S=4Sqw-$AQJ?!iHC_Stv5xh{A+D|S4H;C0XzYq-i_!a6TetM%_AnZ<g^
ztK=6u6e`rstCQJX<g>%Gcv8=#fLiVEV(h6mcZf<}n;kA+<@)8(g{Ae*8dKZ6nIva7
zPv^U2yyy8|gPk@rWv<saYBw;-d_1t!t7pxpd11@ewJIz-5^~=%+Epu6F7en;YtEQ0
zVPS#CHm*KC%fx@vta%S@Eo&c}xTd<*J=iSO!0_bB6NBPsK0#kEXyo>Eb#eL4w>!Hn
z_x6dC7yoVl^6l;In4LvS&lPT-mQ#PBx#=o{iBi$dIg{1>1Hz&f{cGx#?NIIsi)9Z8
zh&nJ+I{k&<wZj?NCM^%{>CSw{mEi2LV@gAOf_OlfljCKn#$4uGK}**tX<n|FE7qd)
zFsNx(;^g?6KCjtYM_M@cO`E>L)UxdQ!c|Nc*7i<cX*s3rgi0Ilrf!d@ZwBY?dnV}C
zA9x(zFRZ|K;C%28nKQ>G?DFdT(5ql*d$FQBB(y>4ZWaU6&!0baVt0iUJbv}->+3D~
z_vf9PYyJ7jWdBExA0KXF<=(RE+s*X(swO5|&Kahh5ODmS!5P8ppj`Cm2xnY<soAGF
zyMEPFaK>}S%vOHs-tnRL!0EH6GqO!wO6z7PoS0NEt;=w+eU`ya6|b#s!b!@T7P?pT
zFXQx-^w`S2VU|oF*QHenE^a$oD{gL4J${?9=rZFAsasP|-<*C@?}S*5uA=9@sXnQp
zs=0q=NBmm6N8pojM@QWa3pt0(?5RsUT|FNsZ#@tacPZ=3N}cPRu2L2|8oe(+Yqaz5
znQ6qTuCBgmQ~jm@4UsibTf2UKe!h7r<ITmlzP!HP&n>RELUy*9q`Ln7IUA)K+)^$q
zaC~!P^L#Nz$I|#ITg<ZL7M$9U`AcSYR#ofwM**_}9{Q@D2oAA#VJbFw`>ucDlC6Qf
zMZRD9UYuQMqU`aE!y_zC?0U-e7gCo(OBY$pmf7yKC+C(_s;&N_`V*NC*Zn%fm|mTp
z)SPtIj%QAR=hwN}r?QG1zCL&)=CFN5<D4C3O^-e$B|hI?%=X<ORB;-Ej8Asd%sIa=
zs&ME^Z0cV1yK`#Q$`vaTZf;7gl8$-#^5vVGo7;bWe*XCJ<7N+)q(47CetCCy_WS++
z<5pY7#Kv~^^@UkGIXi#7)vuadZ_41?D!7Fq`|_2jl<$}KrB-XL*0QYsyyxNMr|B!4
zw!Hf)afvM;BI?A-?ByZzbXRurIOxv4GJ8^sH|G(yqmNSR!!P?x^XZ$f9@J>cuzI49
zV;_rYf6jZ4&-~2lOVn0Wdd}|I{WI-e-o2K}_K(+}?r({Az7%D^zw@MRgWz6^Id%0j
zv{I)QifwrIKXb{dRbA=xD%&bQKfAc>tgZjgudlDaK6`q#-KI^OvX0HOEM{98<avEv
z?A2%QuC0|;_nVWk>H8&_4N?uu4tYd1FiZ`dD&uLNbZPdQ-V<&2ChoPIP<7zL$tNeZ
z8lxv}_#e~1L|*ZVb;#A5PM4y#`Uzjw-6DNG<@$;GQ>U|PHgvA|+^p;G_UviLl!C=;
z)K!^gMsK|JJn-_nGd+eg6P5kf8Cvu_yF1B+^V46ClU@t=Y?`x;@z_VXZ08;R7J7Vo
zb52`a|B+C;L8{^Fq7bc_cC}XQd@>2|@9k}AzrVZw$kC%$XHO5W^_gR_F)e4Sp~h6N
ztIx!{kKS3gTsEt|Hs|&>UTJCRBT0s_yUS94etO!r-;w)B7Q-yAOp_<EqB`rBnJv$s
zbL{59nb+!;@j8F$es%nx2%`x{s(7#PzqNmxb5r`)sOc!~i9Ehp)!Xe|VB-`HkQe4S
z{boA#>7D5DFI_K=eq4QAQ&arkZzY!PpYw}VpLYdXM`tX#_Wf{1z3Amj*Cr(Y_^zyI
z+W2F`k7fLm@4Ih}*c-S(s-ZMMYwDg4hq&L|*}1vzBfA!VLSf;?W67_ttu;;N=Hg-~
z*s*^0)aGX9*4EbEWwK}ISWdoQ|9@`n?{6Rfe!qWtRjBqdzqzOQ?f)oT*u7O|4cmg1
z1z$o`Iq#n>7Mj#NolnX&CL;V-z1vsOW6T=fW~X>V*KP`xV*P2pV9(314At(l^5qf&
zBL&sh&)svLc}CM6OZm=;HVxl)JP3Q*yyw%r<0p^bZ4Y=K@VLdCRYB3T@tota_c?+3
zTY36k%?Ubqcs5fdLv~S~Z%^RT)+fhy#zz|E@BJ#~JzekV+wJ$)CI4ZZGHqH=P|%|K
zj~d$At0iB*eaq{Rn7HtkOlxba$I?q~@_KSrFBIK+rCjIR)k;{G>11DDw={Zt-kOMw
zP7UQ*krBKO!AhM*U5qm(%yM||aap>d@L=H+vFDTO)bDQSd~&j>nql?fC#Gj#yuEwi
z>V1v*?#VMYpNmbZQaTuSaLb1s*PS*j_+c}3kygD;X6lyGrDkg<TAy5~v;Nr}%l~uV
zt)G-<G$mBQf32Z~QjK!Krg9;*@7v5SU2Cc_7YY*gnKe76_oCC&qm}{F_#YWOe7-H=
z&D*y#4U^f{@A<^V$yxgUouHtghl)_|@fQ~tXCK?P<Mz2P$9ko+ic?ZjuIyRHtu(RY
z#fuChqgip>*Xpl;3hPa^zsr7odvk7W&+4!I6QtDNpNX+)C^IYj((~fvzYylb2R5Y~
zT>a`?+MJ^&?|It#<SlZV5GT0TqVR1?WShCL-res83)i@$6|-*KG&N8qVbw&T#xwql
z;y99yRW*Entzstm^Loh6jqh}`{UnbDl<_y63ewoK^t(v;r}q=;>(uX>B!2q+LgvcM
zH%&QtC-P0~BE+9)K9J-x`*!GD_QO5j?^V})K5O11XFF@6vU}01E1FxcpPz5<pO&`l
z*yHW@>sCwN-d&!5=gyrQdn$|1?)>zrsO;^nqaA|ES?5GWML(X_-#=kSh5zS`TegIp
zogGp8?m#1R$-6s|FSh4?vk73Uf6&OxKEtlos^9jTg!eR^g{xLQH1KqFWu0xFpLT0Y
zrq5ifsrLVVG+zpOdwX{2`+IZq|NXX&vy)=+R}EAUzV^7p^to1766?l;8=KCp)~{9O
z<zWsNS#5HH<r{<Al53xvb5;6tl7H;_E%Zn<Y1+fH%q!X7ReCZO=_^mZrMT5FucO}E
zi^WJjd@K8sR{=XOt}_3+<eougu%b7kr%HkT8`T|b>MMGD3R@ic*Rbo$E=gY9x5H`|
z*ABzK8#ZrTTpdyVkT<om>y=&7Qa&>?vo#SLo8H~sZJcw%VCy>tJ3G4{KYwQ0s0ewU
zjW9PiPdhi~<etjU5t~vtL4Lcm#PiP1;`aLI^XvDe-I;4$KEoi9DZc)1>DirIwwN?E
zH&?#hdOc!mmgwo}`pfJ8|4T_rGs?fWXW38Z8G>cY?l}Y({`ipC#xH+vcK$xk)nRKR
z_EZ?ApP%=1|Np=1k7fUR|NmeA*6iy>_5W(7c&W<Qd|*`foAcoB_xsngeEt3Xlag*F
zy?+q#pP}AUWXYPV&);UKJPcyG>%2QTJy}jZcmK7&5p@|m{|TQ64&6D4Pp;`LXNbL9
zRvYgMyMCR^CpbWb;Jqh%zx2M!p7izgVk@72^E?0VEDxI3w5Rn(hUkH-9-R-mBs_Md
zPjLU`_9)}|iJd*gB^fslu6X_0DXB`y@sh$H+rP8x3SG16Wt$g=yXfz`@wN3sc4+s~
z?QfP}f2#I*Qr3c90x2=q3lI5bHL^YMzq>1N+Vtx`4phx3+xW1fbMj>2zrVgZ>xeP0
z3iz<A^z{t0Tq*gwABy+ue&^0j;>(TLk|8K3C#Ms?Z_b%BK33)L&g`rG-O<ytW^-A|
zm%Z&*4;*k%^O<qr-QC^wKOeTs7ZevO>*@8So}RX{w>rRpUwa|vk58xdXBwq)fl4ig
zjT<)}IeK(s!9%A#dtQ~DUa@A)lga*e4|l)cm;B_!#D-V$S9TOWu6V!qd&|ls<EAes
z4tlenRr<evR-WSB9g6!M)AE+p*-t2XczFK;FSq*C6WXuTRVNmF6hC<VQd|AMwZA{#
zZ~1S;|GAROw)U}!9-p4e))ily)x6!Fz4u5EmS`}#zR2o+|0{zHmXZye(}iBy`Iv})
z5}E1}q?^>7bn?_`CFhBb3oHV5Y+cfp$*8tO&7k~9%)@WV3VW5RK0bS&&t<*RMzo2Y
z(|Y+t$v;=aHMF&QjJD68FJJxrU8wc*`d6<`y}G)ZcUHKH(8qJu??0TgexD(8d68?k
zRd#h%)uxJ%NzK>t{A>&q9~^Gyzr6ju?R&4?Wp4|LiY{r$WM*f32LuS*um4}`d$Teq
zNJ!SYOvLYygUm872|clOM?;-fan|>|I(YD0<GY1-zfNzS$QjR2<XhG|r)kcv#G=9_
z33u!HN|x5Y{wL#U?UdR2O_S}Inxg5#JiV1RU)QnpeB?b4!!8-x^_#~bxxDZK^JS@q
zmF3O{zHivRb$N7#`NPAr*+Q7ar-~MS`sMk{ZB~E#ZubiQbE$Kb*GJgD58oTHfc?UH
zZ}C5mAAhx46Jf^R!#HE+%*e-W>)f=anrX=FtovIvseaNV4lb@oGt=iid_KQE?d&Ym
zL%FAp$=NuuoVK1Ue$w-t*E07Ae#d9RUHbxS&z@qisd%aIG4W&R;U|v_G|mcNQMf*h
zp^!mWRk!!{k~nuEJ=F{9uj~%HP3$^jc|Aj_;i|=>#?3)Ji-P{{PRwgnm>N1&#?LzD
z`}->)83q<TK^#f-4*TDL+T~w*O(OF@{rXVyZAq>}G~;h3?bo~~qc<k4vk_oh5VUg1
zqD4&7(qFe{XJ>m?R_;9Zy6(?M_oSqx8yl0^<Kp7xSeJuRuj!63SJ&2Ab%B|gnTHQe
zVQUM`D*kZE(Q2DXzsl=dUpn6`u2<b4IB&&k5wnowWd3=ITI=h(IA7e~WnVq{`>d3=
zzgC=|9TPOeXJf8nQqO(!V5KgXcPm?(W}7~@Vl8zF(|A1V&8&;pueTYSpL_7=fzy)w
zl*i4j%T~!0t-tb-;n3apa|D#$Y@O)h_%8M8E~_GiuMLq)mxU<5xWDp&ngWwK<KcH<
zYa}MJA7T*cboue~=T*VJ5RG~fsnX_EtDC0jL^{R9$jq<%r73Nm_hkP6KkD1_GN(CJ
z{C>N=u&ivIWzwQUJ1W;Q%Gxk$`<qIcsVz&d@DJJ)G(q%K$^M9mQR>G}27Fuo=K7y<
zqd--IJEjc5-)5z}{q4DbvR`7PqHJ{8p7KqLSa#;J$(>?&b0Oe{ib9am1lEex^|f+k
zW@Sg(kIwd$xUuA6ysMQ(Rm0};xznp$zbI)MbGlA++VOSH-h&5YQ(0bh?7TOd#gswU
z;7|6`gU=cb7#OWeUL3f%*ggB-|6{$<CsK@(l9CvvPT#O($r3lIXP1_Gm)exCjo!X&
z)v7M-@O2#9H?kjKC@C#j8ob(X*Xe^(PJ}4dNBTe9<7>%kx#XVTQuiHg20K+QEs=95
zKFNG%{;v6P5BF}^x^Zv0kvVT9H@}L~<F@+MpvwLB(sSPz=cmMfTlyw@lC4RbXK|i%
zg+)<$(Q@b0e23akt4>_7W65Pz(NNJ>i(aR>%s*i#v%9M2(Wj)t>YJq+!gPArk1@=#
ztF?-+tN*DQy)EbAnVH6CW|?*`bZ!@tk>NRTb#-`QS=qDe@%5|=vahdeX>I-ZYW4a_
zQ>Gl5svTbOxYs=6`a0Rd!a}L*mA~I^zsjQ1FJs+Ve_G(Iw6F$COibLFkE@TLH9Eso
z^^EaU@IhsXoYLu>7hDc4Wl3sIDl9BmS>M2E+i<nA;n{+E_8t0_@v)v#m0F*~gj7s?
zr!(_MDScmZ?s=l$!lKD`C8kLQU%FqZ?^(F!IP;~>)#@LLzAAZ0sl16}IdJ}Rze1*f
z`=ve!yO}yiHEd6>jW87B?_sn^J0l^c7jxov{{FLz`|Y~g+u8U3Df0icILi3M_3PW8
z{okH@yKU}V*=BbBW%cp<>u%h-wJG<u*_*eftM}~QxpO6F#IGMel9IDm7urnHxGKE0
z@zJ)<mz^!YTOPj+GnYx>doh)Lg$HZrhI`BYYW|kKcFQ<X)nG<{;b#3*`M-<aU9O(I
zTxq(M*-S<aMUkD^fwIk@hQhj&>n6^eeN*N41sAU{uA@(nmgHRB`0?Pe`UUg29^3-e
zr~6VGc^wK{&ao}n`RspaazI~E?iyAFNL;a0{QLRbvhI(?%a<?z{CM1-6?*V$l`AtF
z&k9R%Ik|KB`~Mz0JKKC`)mN?4({z;;6dZ2&?qqH1oxAFGE8~ppAKPcyO{}#je$2zV
zl=W7;in-Ij_$=n1^$eFZCfBz%9JJv%@Osnhl&7f|RhM-C;_g~Dv0<f~lSI++IaYEG
z?$+*AE#D0)B`VGzwf)lhrn&co%l5#^!))&JPuR`bR~WVZeN3`PNxg&BgsKB;p2WX%
z-(cgA&2giv^`nDiLt3|-|JCoC%`4YON;e3Ja~l3L+@<>7{L#Y;Q=2X^ox5XEf4N|O
z%6Ekos{&Tr<a+(u`tJC{Er+LsPBFE+;qk`*uK)QD^KRU}_x$Cw<x1t}@(&3VXluEO
zicDMHxGCuE)>r2=m!;%?y0<It(lVEMmmYj~extOkw_ZB&X~L0RtqrTEgud~<>Hh!P
z-`3mB2Y7nqPE7ow+*bR1%G6blBnmG-IUco9sh%Z_`GU-a$18W4sXkQ&4f8d;VC>~L
zQ)FJmzCpdR|C=~R4ujmTk`A+fxdOX8O!<XwHl)uudFVjnBL^nc#y_P;ODY?_KKsuY
zx>NJXt#tF5j2X?k^H`LpTdjKHmzBsj@6uk)YTxu5AtKKIdfoQRH$7+cQc`>`6_S;%
zGj~s!P<?uJderZk`FSxL!VUh-`==6T=Fn{Xe$^_cTb`GGL}-VdVOh<X;j(JgDyi#?
zExS9f?h3tj^;yBK#HPJXt+~HbSW5m~42uymVcGNhQQj~2ulY3#OuVLE$W`)rdv}%j
z|Mhz&#LU)tQ+Tj-*=ggc0&REBZ}*e1u+y2h+A@6S)YXxb>QByy*;6`k(IzFUt*=rh
zeGOcac~!aE;Wgu%ohuGIhbLQj9=sTwtvTbac=_zD-`CG#yvTf`ws8ADVF|_9qg|rO
z$)*gwC)#+W!LDmn_*FfpEcVXP11}n@;_rui>3ws0<?H2JviF9};eE=gm6+CeqcTyw
z`Buio<(H4NDl9W$s5dS)-l?|R?fZszuk<za6!|}78oiG<6*@HG_l~Qa)>gMHFWGL{
zohO&dc(b^Wf3I@Y>eEk5RHLen|K9rUcxSeHOK$lx=OanykJ_fm&twRdxS`-2IWLR%
zf7C{cHEat6C2gxrJT+gku$X>YtZ8<JdB^WZd2e~7g_X+$FY7IsTXw5H<*JZ@*(~jK
zrH)}5k8_SizAf6uWV>3LfkA=6)5S5wX9X*VmjB9?pBTzxZ@Bh<kh8dTSN)5Qzw14x
zt|gsZ4yz^#w8bO^uQxeAVTNLk{r<h4--FNIOA&6XcYG>){Sd>H9Ud9-H{xb!UC-Kb
zCUV`1RSz6qF`oXwuubm3#4pOfUe`04P3q4)+GUw!%Fx@<+soV6*Vo~)sEyrANzpu3
zUvtKvNi}`(w(DXuF7sTl;tzPhr%*lVyMVY%dwcO=MdJfc*b=lewg1@u^_|4NLphV(
z`4-R0-%U26GpA4Xv}rKfKB>yq@9=Hj^y*2OJO^65Ie9X2oz73=yWih<k@;q6;`I80
z?ChU^f4u$_Utv`}Ynku7z8{sp1YgOXTIk*WW%hwrj9Zc#BX}K(4;&TGkyVWU{%_gu
z;BUf@<&(pFuSqYefBo-PYZQwf!_Cq}@#aNazf9^<Ry04Gkn83wajQ(@_PN~bPo?E?
zH%>m7aj-N#V2RTAH733sHv+@fx7(O$O#5`IsQz5)oa{@sbN5%yyVMnw)SNuKB-ZrF
ztx5*RR0gRj_si^~mU+DKzLzfe@O~DX8~+vir4EX3{+{ZZy6iv}!z}J9v8Fe>cAQo^
zwErq7vEA(1oFblLZWC}?VEVQ<K9`LC^B=Gc2<4qq@4Vq_X==uq3u@o<RPXvM+OcNF
zjt5m%cTdy@Pp}rBafIQ__Or_teb5S-x_YmgP^W~H@s!->v#$l*E31=kzRhDc_n-U=
z6{|byoA|}^W1sl_lTEyK?Gp12^-6x_TfG8lXVo0uJ55+s6gqX+RpyMNhc-wxJZqX4
zWN`a@e!7Q`t)jK@(Ze^J-z~g*bK;i84;z`P7}lR&H+kWS1?lw_{<`Z0?w&0+idFq^
z;6>w{U3FZM3)h^ycBe8?op~|)wfq|=f+t$v$t+^N!0A6{;(`xlYqx*8B9izZ_xW~1
zleCP<>sGqCZuD9n<lTJu>cy#fig#PIXH0Zi)$&@~^!pk;Eo~)5(}RoN`8MC;dGzDz
zV~sA6U9mH&CFdLo<CM@AYp=h`U?Q#(XjRQ%EF!t&u4nd+turN!*1R>?Ht+VW4+@N`
z3ER|jm;0y4%e*Ohp_%i@D}g_qe^*;c>hspQzT2MlEs_1&UVr+NM%c3eEiDHhkI8SB
zOK~QiVE*&!s}*mq^^}$?EPp3|FI}=^PYbgqyTq+)Eo=*vcw_z^jB~bsT_tg&K5aq4
zydd|DUVLs7mldAaH>GyV$Nc90-TemHW{g7OoEsfCzS*@RdEb&yCO2hEOUpBJEGJ(H
zdH8;*sHo^1yV_Z~x3^84JbCd|)1N<o#_TL|eH`c;89DQqp{uKF(|+;bL{RaxG5Pq9
z-)qDtq^6tNMey@K`1V=r@UffsBG1dtYOBv$-|JR;<dJnioXQNAGuMivCGX|!$P=Hr
zLx3futthzF{IvGzo6|R~uj}u%5v^>HpSR_ZSmLTprH)P#Me+Psoe$Q6Mi<_S>-uQx
z>)x2YsXt(TK$KUM*~zM}i`vU;Qrai}seE?+n5pO1r4!#Dzg8UWo2~Nt<cG4urR#O3
zFOR4{ykF|X`Sa;7FD<>ZM>8jV>Few3FYl|Z2K8Ad``dN)_w#d$>12G_C8`}JASJcx
zqlSL?(wQo%s+lsI3m>~V-tX1~4UiwXeS7wgAM-4%vJw}(RAf#56fkAp5w@d2k)bDF
zN-uvcui(#GDAB=lJ!18WRSE8w__|FP+PBHxN-?TeXV;fKa{cb~g85Y`aZgsB_`7$u
z&7bIAFRo*LkDnVZ`paQ9|Lz@?>YH_SyI<}vu6lC3jPqSn?+LdZr#`uD@!me~cGj=`
zljUA~y`WlfaMsjgpgyyopI=I9>cRjG(D23Q=jYQ;Pt)a%GcSDPq8GCx;CaQ{t=B(%
z_;BD_*kAMX`me99mL9YFa>4mnO}1|rXevfgQPF447n61GqP+TFD6j@EU6b^@b*|XY
zDR(nI?Q3{=|8Qoz;O>sjZ{644ItjNoIDTCm8xrQ?HSJ@up!xi}XPn=f-nsEa^Tgg5
z0pYAKwO86_1Uz~7RLZ`;{g(Za`RV_1Chg6!-9I%kx83w)lvMpiXC+S+A;V3FJ<R6Z
zQaB^0GEu5HML#`W&3U5Z`i{6mYp%AGaKCk{^Rzp;ebUzb9*I*MF1B`caZS^WKDNwv
z_Lp6DwzhL^tG^l4|EsB~sS)UO>5;decW-a?=fB_Yn^&xj&{4Cpih9ez!}H|0e0|Ef
zIhHqWteEX`@ZiDHW4m|nu7ABXzZf*y%<UJnq5NtT*Rvm2AK$or>+-@>cIEst7ChP3
zKE;Y14gOcETI(IJ^7&0%m-Q)6DJM5a@?sv#>~k;57hh>@<2?`}k~GoNwt;K8O|RUi
zcMI=M6hFDM;`O4y?}e7Xjlzr9&5FC_Qs?=a>%py_R~B8p%UQYNJ58%kY_Fep+w1?e
zzon;lnhNK*nDOKpM{GZ&w3<C2d)2B{70+g-&oIxI%e}Q_rDgr!UtigZKX2OfZfW3L
z%*lWYmHypgx=t!WA5UqofARmAj>u}p48M$(8~CS5|67~p@>@{G&)UZ^)A6o2>y(C@
zMS0zIK_Ys(^#{&*s=iNfaw`+LkiEEZwPm>H{>kfhCO0dI?#wn660T%WZBg33pS7}d
zX@Wzl27j+)R*C+DW0$2R@1zyn)zkFtoj0qvIhn2a<u}!JPht#f_<5Ijtg+uZFHqJ^
za$j5Lg;gGFXPpWPb=`86AxC6s(8(_^FIyHoV5t87PSxg5+^%}hn3$O6ot47serqJ7
zb9ua$25tR$G|6y#{{3s2{xfIJ)QQ_Oqx@badwBSDtM%XC-IcDcu8!K8b@a;0;GI=p
zSNVOOZ5_sZVa^4`_c?!8e(iZ<aOs4!k=(t!dnJ6YV*dArEm*ZHdgpeF`p<j*)lT|4
z<(c55hq>*OD=aUrC^CpXms_9c@P%Q{o4K##75rTvY8Xdy+?cFzN^{YT%X{NAC3Z-&
z*=5%-UwCqVXIGNO36_oTbbroyJ6BT1I6^{yfl837Yw)@_K~4Qho6Rfr`^)OCd@%Jn
za-vW9=IlMw?>xG5jQ#nt=E>7n8Qtn~o8qOazvly!b@{tB$$uJ8F-OG2toe9jSN+#}
z?_C@lPh~!Mu;5){SwX>q4I2WMJ1wvL{OsZL=f{iB+b%D&Q&4CS)ehT`d)sVV-rZB$
z>-QX*rW-9`S7UMXsPAHn3nHKf!lK4Kvu?#qk9}Tqtn#d)HFsjj@xVWYpZa&{b39?Z
zQ{nb>V`2Fv<MhRi2I0YqWrCM&x9kq=mXWIG`9JMMz_h1}Hk>q>$$o*&+9spZM#16n
zbHhD%3;1HKmfY>%Cig`2d7;8r2LAGj8ycUpdmjny*d9{Kcd6Ok$~NeKxnKC3y9c(q
z&OP;pce&XG-7V6(Hc=A$+B!d!epj{AiQBz@GM{XuT*|$w*Sgd6Vo%-9-yeJY2eXE*
z?$RYoT<RYOhLx??-?e?aIYVn}YgVy{n3&R3FX{ZfRnwO&Q32)hCRXkZ+rz`nKYaa~
zdTEI#kBr3x$7VKAhj>%X&mz6JJtr<Mb}y~{oz@L1y>{;0siHb}`5vFm39F={+8X{_
zd}Vh|YJ2c1;(BVXXU{8xuCwXp!GWQL?^8a?hDOvM-8=Q*=k>PxrX5d`zg*AcnX>ni
zvhUdyeT#1t+_Fe~uxOJ~S^S-~H#e*LtKQcakj^PQd|spa0-NDNjVKS(I{TVCwJ$Dg
zVvas%8pFCm|Mt23#kHru{iyyWom#hc;&O?U0-H-O1^MEvJp3BVc4hJg`Kx}oC7fNU
zbFSh2oS7d|rq`=S7U%drW?rlNV9TL<_vT3&r+ql3y?(-k2?5W)c64y42z4Gy{_^6Y
zX>#<I0Na>5I~Lwssi~~I_?c<$4C`{ex3{;aA8O%@>h16BTp781XM!n1uSZgnlJWex
zZs+Dk--=z3dg9~v$@`7X%GNaQHnufnH1vpF`bsMAQ^*IN@U2P4^$e~PoBnG4mb{x;
z^0?V_p|jsI!^$0p59e6#@4dvOE3Z=W;Jk7DCA|f*2jdQY<que4!r-gO5G&2O@WkFZ
zQh(}f#J)@Hm-~HH<8{8x=8HC;ZarxWol~{D^0M|K@z?%q&1>{0c}%$59r0xPlg-MR
z?8#RBhBbM@#%g6e)q3w7<5cSND;8X3ULpE^?{~TTHJ^DGyZ5I(IWcjLRjJq8ub-cv
zpFDHs%8x(ZZoi*(?AyD$(&pyoX8HTXMK$&H)32|K?U5+dzrTCMijMfYpRGrZ9I^U+
zb9=u0Y_r@)i~H?XT~D4deR}xwJKx@}I<(;2T<h2W*bRc^G?)t>9%^lAZ-4ys>CqYW
zhRISs5_^lE^Ubv?UG?3f=t)P|YhGEaDSz9AK5}3A@VLtU5l3iWaBlyN+9x7U3M}3l
zEVi0;uzw=M6;5Vuk$-nf(u6-g{8+KO^0j@ZWCkOX%Wqd<4L*}DjW6qu*FWvl^Ush|
z@OORpI&l-%gDjO6#qR-TKPqi*KK0x-=WbAaV*Nx$k?G=_|6Qq4E1Q4gM?!M)0(OCr
zwokhzzvj7rx;Dsj_W8VJu?f~qOB~zI=O)$Mt$itYZ}CTi4RVug__c6PdQ7U${dVWh
zof($JYM-B-O+GnEHRs-*nVyr?3ZI{oomc<w=d8l=cXtvG)wgig{QY`8>vw?G)H5@U
z+w1=RGOVfi%O!Z;{=bc~ThD{b{`RSNca`q>`E2%{Kc7z9d_H6B;{IAgGws-onN`fb
zN6*{;Kchas=Ft27|NT~nt*!Wc*1Yn~#^V+R4;=PBwzaYO@qPdQwPov8tmx<zRu2kY
zIyY?oISbE&2bn*u%cwbZzrG?(d9PBHV(HXtzjrM)G%M2)-Z%F^`eXaxuM0#yf)ej`
zmiD~OSuj0BXyq@RRays*ZHb@yG4}Z8UoW!U%1sU|u9SC8b<MHcJ@bF{pZ_NOla?>y
z*lZrj=wX`VwDZ{~^%KUXeVkwUmc}Mno6Ws><j1<ltkKnvU-lmPaa`bGHd|DF{il!)
zgENQCmVK6pi~cP2Q}ySs=f|5~{hnCozbNBwXDKMAn!ly_g|s&=|2At?<pi5heNVY!
zrHZ@__jYdXIxqch_M0b9T=v)f73dCiHTw4L+nVU@eVLb+eSFw1|LN`a``0v|U1)Rd
z7JK;c;lWQ&PoF$<W=Zk$b8l{M?>}*(dcSP_)$IHE8)WV4WW>eA#dM>V6#ny^toHHi
z_4v>8|Nmj%8RO^T!on@4^Wf?9_-mExpPgY&X3&e@H%C0aW@6mlkVi}8>;D-3`}c3j
z^5w!}Vb^y*eDNaU`O61~`R$h^AMg9}=H}%JX;F8R8&MfgCr)kpw`1n4dxCp6Zr_@I
z{-`Zama#|u*L%&cUb?Sl1_h(_{@(NIHF-Cl&8ZE!)w6TDuiP`q>!mWWb}yU?D>o*r
z{r}JAvwAM`tt`I(O{bV&JnNj_$?L$m@PzE9&`Hu$mr8Xj%zN`mWxw3-&<pQRoKn`F
zDPr%r;U|w%1G`GSfBmDT$3H&5ncwzzZdT=q&t0EE9G!Z(?Kc+eohjUZ-1gk+>^N0z
z{nh^#O*<8IVn3shafN|F19LHdz|vG^rr3|4KPSJxw>Rr~Ol)lA-m0yRpSxU??o~dQ
z1>xT0s4W?R>A4MhvAeER?=$1K|6{;!pYy0`z1o9DPDXWA)s;uz{r&Uj!?$nG9=X0f
zlDv8I=EyA>fwJ}M7d$W#C_597Qeg47U~|<eu}&8o(f=a$vOhgbo#rhPN;GS@@Bhzl
zdDz^Rm)En{WE~lzes5JfWbSk!>p^_~|5L(+ye;*NA}clKd^&T8d4~3`zDp;$MKYz1
z+g^OixozHUuf)uS#|(EVXiwSr`jOtTQd#vAHEe;?*pJ?PkXd2zuf9{ye}h)x)Wpdh
z$_rkYO?kTU+mWb8haYi@uuJVRFFttsY`3DJv&sLtMVAjA4G$H}J;>tO%<+-y;_D4b
zHz9KqPp++vE^U#swYA+U))%uOf$`(Vk313yPxKggB^vBye|BD!b$|SDjcc|g_oJ6T
zmPb}6=^lN0v?+t(pZ>%8dY{*}zBA6w^psOL@FVYWWN}FMDHq)dqNi?D<!L|OZTf&w
z>s(t`(vz}flN(mLg*NIa*(>aDT)8A+eS+1tS0`=>XR}6rzn;9`Xu(&8!$qF0PV-i+
z>f3I*=kT%MyYrK-x5nN%b#;@&TDv!MLMNGg3JFtN_vGb|<-GT%@BHY~pZ?=x{fGXq
z`!jSIHYPm;`Nl)#(7}U^r@X#yixU+Uje07-Wa-k4B`<^4?x{~dH|OE>__~#rX1Njm
zg$wySUq0gKm0K>)|Nq33d6T!!Kkbz9_WG=h{TbWT^}^>Ca9^li_r>}pX!)B(fA7o?
zre-akJwM;1Ic|CPZ~6!OwqrcGH@vm{>z4)zdD)r!zGD<obn@Zgs-N#>-=AJ>fBI6b
zH*4hg{ha?z7k^m)kX7Mo#m-8@MRz&EWFix9xJ>d$k?d4irf$albNX+|n~5sn#p{a9
z9_QQ@Un^t~rX#c2jKSO6duQ2ODRuvOD!RJ8ixw?9rhm!7!GWRZ=iW(mOM^W9{P_0m
z+gINk_xoCOzG2!KiM6Nphp&w~+QKQE)i*u9N-(l4Z1MH03l2Um`En{y#FdL}yP=N#
zxtPjb$1ls+>^k#c*{l2Vf94&3EO-2D;DQZ3k|oS5)sASl+?%*JvMyt%<L3~~)jz7<
zU*BW#;Ak7WR!|@d+oKkBzY3`>%LF_)T;ILDwIbrzj{0?vEy_R3JU2Qgxh3w=Q<rtm
zVoc>Dg&V8S`Mourn#w+1(yY^Bl5zTVqg|IX9_}knYiXX#{CHR2>igUp`%~63Y)iU0
zV=iMvP|%_2@pUH;G%^>Km#bS?%(!tQLP<%fptyK(_Vsl-5gQn0`fR@zQTyvl;_*IN
z)Bp9Ko_K0$X}!2qzm(g-clXTb?N^+Yj`ztv{(iqc{a_Po)LLN?5tr}p?q>J-&9#2~
z;DrloY4wb2-4;PtKW_<&{rq<G-1(pcv|;PUt9f$V$wmDqr`)sj-naQ*(&4G0Q+4cj
z%z3$YIrnx$V=hMKGg1cK>%Z5n4c@)@_syCz<G!-K-t8wQFIW05I=eoGX&Gq1<me(d
zd;W0uaJ918C$|6IZ<?`J|9j2J&9(E69z6G9!fJ&R!7Qd0ZQG^$7I_?8xW&2ZeBeXL
zQ*&Rp&oE7xmhjuiJnh@;ll<*<3zqD0`O8|_bxriZ@^$kc{oiI9keh$Bi_<`xx!~@u
z(w5d%!}51AOw7!YJBw70_sgr-8yipFoPK^&;$gO`Z*NYD$JaP|cyP?G`?c~~@%dS%
z-SPE*r|v9%{^{rQ`NoNdSklhTi42}MZ|YRg0*@Qp^XK0xUBCaI)#c^>>Pk-5=dX0@
z?>jM3**&XoYkkh4<N6bfyslcuWgPNcG^u&z)E9Nmb<OsE{|<UH$6xyOH%dzGoLqem
zXXfdHGIwWHUVk=y@qUHEsTZ^tO)roZc6YjGx<V(rCP&y{(O-^J+NW=p7EZrcT(j@>
z=VN>87ffpSSY%ZBW4n~$!V|IHTe7BGEPl@uCKI{vl=ju;H%&R$<l;|%uAQG>QxL4U
zf&Id@W7B5-P5bm-_m}v#xBDl1O1oQEwR{)IiLZa=c05crQ~buexP?)sRxMA&^CB~@
z)ZGhP^P>5tL_>VtPgQ@Lk1WZ@`<^~KI~%mZLw#OF(~TPufByUdO@b-A_obYiq?(eF
z^5I%^{zp(&Dt_j(_E~>#Z|eJddqYA(3SM2&e0FZ`>NJP0qe=H_zsKI%njK!Or>@?<
zulBc5ef~Y0=KJ$GCVq?MQVGnmFN%Njuj%+BIc0}6^?7qtFZk*t{=Ldwbys7mm#Td3
zzYcS^J&JFZ&Dne4qO&S%GTV)goQjSAyK6SS=H9!`eo|e_<m-NBYjVSSl|*+|FO95Z
z5bd)JsNg;&eQtFxZx?9ZvFbTf-S+?1Y+EI-Y;f@lu1{{6vpJGEeWQ7${`35K*I)nA
z_sdg06}bD}>S<?AH^-%&T&McoZ;H6%LEp7OVS4HDX^&_2o{_V;-C?~Y$+i5<F@`-=
zU$sCjUi<$)`Q_wz!*|}gecQPFUCh5<uh&;aZ_7|JGn?jb_p{~w{{QnbFJD>hax}^C
z^Yin|b8l}meZHrD&z>3f^>%f2ZQmWX9&ha5Uc2UQLT2^^Rc6rY+w$N0AIm%cOZ*^r
zMt1rkX%FVzpTFK)FD+jqFYTAVV8@;t7E+y;GA3lIi(e7(d2c(Hc_q6=+0z;4uAjSa
zFh9I~&#Ksc)BXr?O?TRC#PD>{>QzdLx`#f!@2%^1jTV3ThV_j0x%%XfeMb-3`$#wy
znoW7yynMsGh?T3SNY<upD0uBOcm3VcMDg^`+=VMNS|&Yvdspgep@?g$>zh3rf=ity
za=mLzcz)%@*7-UATRcBbesx`FOVZJn8NG}<5)LwLwX3^zVO^~CG+kqZ&Yhhb4$re@
zE#HzI7Jr)g$IWx+JNUboC$H{vtG~CfGce34&q}y`|LNnm?VpwH%Uk%MKKGyadj9IW
z7M7FJ(ipm8kL<DgQ+h9A`Rv9bmA@Rv*U2ScbI|>?wJXm#)Us%IwA%EBm2OR|ly)A{
zj?re`kRK9%>&NzsH@SCY+*W#Y_|Z$rJePyzu@jd!xO3dN!EN_-wR3#x+mBmg&hA`Q
z|JBrM>7?uR)pNt!&a?I>Y(6#Fl+8>@I!^Kr*JtxH;d3t-{eQpgk(#~SzloNIpGlNA
zhpl<hcvGUGukWk&Z|T=o!5=Q(=%4ZTbj~R)sgvrvvl;G9xc}gBuKeeZ!ckRxx-;)+
zC%ksK-ND$?D|`C({{3seE<Mes=NzVy?6qF=*v;AXGbI}s^!e*%a?cdMF>%Y{j|a;u
zpZAwnq<+x8we|n5+4oh{@8;Mv^i@3Q5pivpA6D7G@ZR>59QSrTmHjI5t3Pfp%K!Lt
z-T9vdXWH9xLMvF#{a@|7z+yuBZ=2Jrv*WJ*nkDKU77!G8==0xs=BvFblRwq$e|}Q$
zL>Q-YcH{)(=iBQoZDjwOJhXf0yTMsItmJSG&w*P@mM>qO`SNc4n|ph2Ux~ibb>&LP
zzMrq`pFCgrOV#e`UrnYXj5T}q3O2u6$7u2Vx~0wK$C61*NwX5Rt1Sz2`pVv4ci>g>
zYRlTcC5xx0K20@zzTNUq`KS8AEykA)H%Lk~ocnfekM*nAe;c34PYJ7^VrKQP-PwM^
zyt(UY<tEv*2E7;X3V6`@^U1+ZPS<yj*KIw%vfL&Am&><@U+>3V&-!y`YjNe0%gUhD
zR1<Q!`uRkc|Jv|iBCCw2{h?*Xv!!ICL&A>CetqxBWOciP=Z^WMa+ntLD>Up~Yui0P
z=FIE;d;N~iUE*fn&%BcT#>6en{Po9bF1UcQviX@!;vd$<?yh*Z^SQ~sd&~Xh+4yo?
z4jtmr(9(KztoL<D*qzA@KVPj}|KejHzue0&9J$Q5uGKHJU`qWcE0mw}{6^EW`efEC
zvsV4C{`L91;QuEt|J$COXx{(e(St=FH$|>aGhBDt;+N}J<9qkcTwq|S*mi#NpQ10~
z_5XIho3B$BRLp;k$CYjUy2`1g`s)r~y%_q~!ZhXNiNCcU7N~CHkT1I;&Y5^ZwM^mq
zzKn;bJL4~XySvRs?)#2a_qVWJlZifjj@#Pu^E*k!ZCW~?LNZeK)IXLxC#NI1zXfFR
zg0Bs1|L2~GGVRt=jFq_eE^mE_r$~yN;jMdTI_ukS*}Jq)lie|IU-yM={+Tl25m6_)
zwd0@MPyXL~#Pw1OC~T_FTw=CJKE^Y}D|N22we@T<-KY;o#eao5n3>92mpy5&*LBhP
zy3+FcvHiTD#Ch0G_Sn=p+F#?!Z64d0pK|^4=SQ_i>{8z?(Za>^+mqjY*tuoWwns;&
z&U)(guYTvd`6{Vu8$T4@6~0k=$e8C8_d*YL$M<Rn+)@trU#@%7?rfiNMpsuuH{sBB
z;R>sNnRk0qD!I7y#W!>Q4^vj;X^ozFO)-H%zFdCaj1R2A(|i@*`u(kKS^p&FVe9<3
z2kn{m51u|#y;9bC_=KE8!|}&*>UKKwHpcf~ow4lG+kg4>H>YpvPYup~8t1*(VP4La
zy)%XH`~Q^ld?`CkU3Sg)ubaAzj@6j9tq=>m6?!{*W0KODOAJ?9rcW2Yyxjl!+U@s@
zzJ~EUdg`ceyz#e7o1UDP*R)^!H@AJhE%EiJM$Vqw7h;vnF7o*vsI@Opn%FV*{JJL&
zuNc$*nM`iFRJ}=FG*q;H&+dn@pcw26FO%5M+}JzU>)k<~y$!mmx{-FJmcsky2Dtx-
z2wakI;*p|9?9yG*CpV=$Nt$?5q#;CEQDo<09<Sns7VfWKA1jqT{^j1~m%CT!dzw$a
z5_fz4rujeWj~Z8h$oc$s%i@e#`!?JA1()uT`2N;H#I<YI=g?DHc6UE&))!wtmwK1`
z^_9I*lQbq|=1+*Ws^crGxYb#a{5%Mx;OW%wN;X|etdIA}x_ee~YR`}D^tkdzwP;O*
zUYaCRUdM?O9{Ya3vkuNboFHbmO+cJod{^C#sT=1WfAsRr$<A!`9VNeo<a_^i9GH~M
zf5lg{vdin=GO;9a!{5)|JiaMEuYT#@-ETnyUKY13H$A%{RdcuY=FeB>mR)xHvP+sR
zFY`#i=6RqI`@8Gkro9PIj-0t;(!aI8Cr_Pz^w#5S$%}O?_x*pyO<lcI_mtNOU+0IH
zPV3k<6kQbkz!Ug)cHy<ShKheLetN{Hmi*nIefT!7x}HT}a(LfH^-BKxKEK>{{JU81
z6g+`3RP=#d%9o`wZ)AS_J$k?LS^ar|KW+w(clRB?d2i<7m+dF@Pp02~lUpjvY2&nD
zRm{@vbO-tTZpV2|CyaZ1_18bjU;Xb`c=i6Ij57fsGd_Ok=gBjk!MoY)LCXCdE<K{!
z%Z@DKIk0Ds&A%Uy`Bj8YpI<4^>2gNicD`h7efo#9_wqMv-S~9nJAXsXx=C99pQXs9
zT#--8C<~e5@b7DtbBwO4?oF#|?fr7Ur#@Me^2z&Cq-nBft<rCkw{mAq_&3bDu^__l
zto6}p#nBd1$~ffB<;(W%3by~b;Er~}`>s3h#B?PUe#G&DChYW@mrP&v$;4qhpNKwx
z)y$1^kJo?tee%9#@nat4Tm26<f1EF<V!E$zsrjdnsq9f#Oc<rb*~ROsADRc{FW>a&
z16PiVna^v}-jlZK*YmG*<T%KzGddwJz%1Y?66>_9;K_XVi25ws=lS#0w_8m2)z8hk
z7R&7ZZ4YcMLEst_{WF&sVs;j({{PXw>qDWdD{DPhE7L@eBmMT*F3-5_#3{nQ>A}US
zUp(H69?VJ2kdgAqliKm4sX483lKL*2i!IWt*fULHe%#zrox!rPdj{uSHG_q>Sq`i1
z(k@g~zngRGK<Hynfu|xtPi}LG+uA-^yJYQ;-wXD0?=e<h<b2vtvGYsslfUlwuICkO
zEz4Z}&+YEy$ohcSp9MNyY;OGwlzaPUMW=b{(XMwhmNMR07i*n%K5Y7GfliknKYm<T
zA8&u?usnmWYUXQprzpmN)?KP=rRCGT&fH<v&?vW+;kq_6mg5F!_`dbdb>Znx*i~E?
zg|+Uv8ML}OaI^a~rh~IqpIm!KSy{Q+v6*dS(owEmWpA}!+&Ni)@?_54T~njC=Uv>I
z9q!gI*E@G^ncCThhud#%%@$v}bm^B@SGyk`ZeP7uZ}Q0-8xo!OUjO#~{`?6O1e~|$
zi-8=vG1=X!Y|Ec>;`M(%vL_$wIe73QXVq&7uVQ|t)K;zk$8|4QNSla1(Ol)_RP1(1
z>eG5hSHl~Yv#ZRHxlZ$Otmh8ZIM4ezJ6=^$WapJe2U)E~U8zd0mVTqJdQxsetSk4=
zt`hfcwvn{T3{&4w)c@&I(WJ?fHMO*aO76w(F8g>wxnDp^%FDxpBfkEx>Bo;B|NQ&?
z-oo0vrhcAnwVC%c9YsC8z6A>u#B`&M+}N1>^XKzw!Fk!&*BO?+3Rx1Q`K|ujE29YS
z>3X?lYztgN8Kb2@W1c5APX4i-=i=X_iDzRQud+XI_se6Hb8z=B$ozPqMy^QSeDi9C
zb#6`)T;IEP-&LQo>|Wo;iOU<N&+I<v9c3>OWN>QLZqb`*{|?+bQ~7e~^ok!3+byfV
z=}4RBJvlK^Sw%%<g=FE^jdg#krs+i1A38Nv+p_G9#OrHolb@fPyC!b$u6tKDot<r7
z{Q8>i*2fdw<qWUg&ME>erYS5bIdc5CxOBAb@5^4%_6BV2u6F|Drx;APk=%LX*qcN9
zuX=Deznii6m*Khd24Bm1yhB+vE}gm0FvZRBU23RlL9yC@tB#z5duO_*_IQMaiA`4b
ze^!4xe}8UGfvt>v-5hRly$^@D^{>q7?(0jtu)y)pm&^XVal11wtJ&DvR{r^TJp0_&
zmzUcYI=7o;*_gSXF=EMisyB)K=mU?n%8bd=JmeUf_w3>LWISQF*zB#06*KQXkX-kP
zY1ej>uhV+m^Q<g94_rKB>NvMH#5Ja?<n#}{*WEfl>+={pLht*_7Znvr*i;zo+qci=
z@0ZJ_&%@Wp`GR)ay#Dj|ucTRy1Vd(~mf`nrZ*Q;e&Ah%&Ry%A>M#0~vCMG5(rh<Zk
z0Bd<Uxw!o9o14?m2L%Q;&Yv&8aN)umH%#>B&%DZDlD=fEV&&GA<%uz;J}ppTw>fKk
zXGNQd)TX}KRrTV>T<0<6{X3DH|G<CE%JN`+EzKDv6Uy4=a9=pJXGs=|>$Dt8w$M`5
z4NKpI%j>8{CAMjZaJBJBHmzT;Kie!f==9a!58LG@oJ^5g|Mt>S?_S1=-`{c>Y;0_<
z9NV#b_vEQp3$`zNcX#*a+xhz^&Y0l=8qzq|?XqZAWp?o0NntDNLxjY{j$K;nEopPZ
z=jfxapj9=-{7xJZ^A;KX%Q>_B{u;L>Yac$+3VwfR#|gcrC8kA}Iv;*Kc6>GiXX2Bh
zxmxczZ#+>kt!q?O_TMJcy!aMF&bbI)hrK6GpH9B9A<;u+lGQQ!6-95iEZww8Xo25!
z(TN@|p`oH)OM{Zxr-{c^G}f2CzIJhceLcuWix(?{2H9?H&318dxzdw;cbDn)_3_8=
z-=Du~mDag=wx`!bZmxK<@wkV#_u<>OqhJ4>Wel2nop|Nc>WwVSp7J`5Ov`4mA5!pV
z%QP{%HanN&25bJCLbdI!`jZ~F`|g!}Ty$MwJI4}!2gME>$)tICHFHEw>(kE6a109*
z%isGoY;WkU=xsR*w`>V{{MF9R?#rvI+zj#Y@eZQrM7!TFbrTU0dGPr0<%Hk1?(Xho
z@9&-6Rr=bZ>Wjv@b?g4T&96`X_~>XzXz10R;<B=3sotSkoom<XZrr%B=Ihn)l6QAz
z9y#J7SN9|F?mvdKE?3Eh<$iOOR8?E+Hzps?TKhfO%Wsaw!FKt-(v^O(*EfY(bR9go
zy7Kwe6MCzhR!?hi?^u=X88~f~(hf@{?`1Xy)0pxU)s9@*eX(Okz>|CDJZ9}?517XD
zaIx=R?za=RHJ*<4*~|S{X>%3B*Tg?RJ{~!G)UfhXN=<F;&)@g2w%)M+@qoFg$mILC
zzW)CD^@a?qc{g{9>kG-t#~Z7usxE!DwQa-Z&5uv2&wp}KeLjnW-t^)J2N=cla(2Y;
z>h9)dNKH-cU6-giW4~x<_v`EHjq~nUL~YACdH>%x^Lf?pESChWymtNm&f@m9(c2dV
zXuP<*oPVxW>7`e@vahcLrNFE#Eq?ny8?H&U&YL&yNd1v5PaT>V<GNlgf0dTa5Z5pv
zaoN4rvW}b(&Ig;Gq~$Qgxm;XnzwSp;fA`Ar#e$rPC+?nJ_=9iCi36U$e>b=)?#{4e
zYY*?yQs2BYC~(mwrma)XAMTMbPUHFe>#MT5di%}I>B<v5u5>x@$z9p^HuL;E+svDr
zRJFs_tT1HAzrXKn{kgf;m7mX=XCFJ6Vsx+Ovv1Xx7YCo5ocwz3>J1wvNE)X-c=zty
z6wTnQbLwhpm-f~EmRijJVE6ldhfkjDl(U`XzuLarh~f9Qx2HcnJ$-XyGW-16Z<6o#
z|F^UM`$ahUcwg?9TdTv@U)r7@zi82-jH|0eLCawdHnHycu_(>ae`(Ok`bDnYKOQvm
zgM!J<&W?qZH8Yo?t-am2^cPRqzfY^Lz2C@p*7l9YZjO!mv#Z2!1;@_3yJ`K(@+6ii
zTD%UOb8muHgbTFYdB#@J=IAHH^3Ck)w3g*AY)iR9=f`?G$S^)-J$v1G-42#>_nyU1
zT&ulw=Zm$=S3bU<^zF^fl=O7t`rKP4Hnz5swo&Epx2;{PD_{FXFnF2I!)Iq_ySTZ5
zh6Vrp{X5gDH0$h+KYwbb>BV|^dUnoYw8+0_vuX3@lc!H7-``j3p(0fF=ElM>$v-cb
z&)<}MoUiKpJKur=gX4X&%7%s$&)faxvA4IM`#on}#1zICFJGQ~a&q!an@S_ErIYG6
zr=L$+z4X{U(8yyupX`ktg~|&~SysGSxg4}Btgo-{Yux6luUU4#-x&AFTD!fzruON8
zX?kO5>eE<G32shC=g;SgPwi(s<&|=-QY?`nF7<!x`e0*IhSZbOf)!X3l9zw#d#YmU
z&%9x$SVN6?&2^3|&GjZZ7SOS{t@Y<5L7Sr*8yjPG6f{0O+<tvx%EdO%$!ZrjrFvgm
zA0K~t>*Jr#=ZBx>Tod>EpGW-ZX}Xrh&v*m{1$CmfbhyjcZt;tI<St+9GF>lrN5MlT
z^SnC?%HQA9iQMG!p{#7#F&*9mn>KA?`yU9NAQN+I=abzsulV#d-96uKWt;xDuTME4
z(AC}j^Y!}uFD@_l-+TSf>-hhV4)fca%>Br&)vUbs-@Fzv|97by%0q2Kqq#0+co-g7
zoPF-ZBuAOfn39`HJO_ex*w-J_YF=!a<oWP^)+*jl&os^^drq?1W#FB-WhG>=ZGG{+
zZ5^BUeR+R>{=dJ!vuo~NzP$O~*7?=%cGgQ(iu<;-wXM3zeO7dHh$*OXntg4}%I{lE
zv#*)_dU(~{&8=<L>ucxE@yW}}8yOqFmW_{yIB|1xx@E-&g}1l19zK7*zmb_8wB3B}
zbu*64+0Xtmr+ePB&$xHj;a#0v(IwqO3{xi8oqv$gcVe>ca;6<p>$jaX=MN}zEVbX3
zw6uO^!Zfyogan1jYQC$IS@dFeP2m()yRdtE-b1;iL7sJWb+YRhO`a_L^XJd6am7DB
zr8+D%+n0G+txwL@D<wrm*{w&xJlwy0r(H#xQ{_Ufn|pUoEI#;&$H6l@w7hK<SMYn6
zig#ktCq0d;nFD+{R8MGr<jdN}w&2a8r<HSNZFZbjKba*ijQN7s=Yu-D2NpWFe|o$9
z{--aO{jW<jg0h1Co)1j&H6I-J=G|?Bw1lr@nogcSe|_MEjk|uO|M~H;rKRP<s!;8H
ze?EDC`t-@e$LGq9YvJ*=t~E6^XFuLpth}@MbVJ=zCF!XXugK)Dn)ZUR<V#5F8qw)K
zdxalPR9##@#ZB?}ALj#Q7LWWCidNc+q^+_#Wn!*#k>N|;ZJYO@8lm&scYaUVmgLHQ
z#)w@Y;nWmO3o9$5%1<eE|9+;M<=i-MX{q;2!{oNO&#mq4ljqDib7G=0<B79ppMHCL
zJL}}it(<&($1Yx+_~px&Sr-Z&9UXfw?ND2#nw<6c!HXr==VjM_=xTiP`NF38iJxak
zZ{imC*s-#Fq4m|oN^j#hY3H(uHTn4toz{%Y?)fhE;Bd~H-nsvGtp0-fn#baiTvJmQ
zcx>J?VX;L}=-wEm@UI4WdQW1Rr#ukMc{Mj;qmo40OU5;6hgvw-#O$18|NqbA`oFK^
ztEB509v|y{y!-t=Wpi`!rS(B4pU<!ND=8`IUE-aVruOmU$2WI&3I|M`<v-76=FiX1
zgF`}GA|oZ|*M5@>S{bso{lQ<KITjP=*Z<r3EaKDAaF4ybYdW&mC5n1~VQ~8V$L19G
zLIdHQN5l*lcIYg)xpxXj$`Z5l=bZ~ZpXQc*H2vyVvbapOpm@=<#`Ayni-)brsPDd6
z!Ek+j{P~B6zjCXUzq>Q@Xt%iX^wW%?t>-?Uw_ktxk8%3BCm$Xj-jZ>V$=uvLCMG6g
ze_id_*Grc!RZ&x0wQ^$pmy7N;U#|rJ`1vz2KfgajEA{WMuUSi<eZRcWnSJZ4CttG7
zf4=F~FTIs5yC><vE5F0f49vUooFf~(j-S2sp+1XQ@)q~>D3(p!4+NX;yi*I(aV|gC
z?NOA)b096OV#4H<%6t2>vX)d<&8$*Cl&H(F@e+@rH1mfqFE9W3cwAm8e!7Q>>H6}Q
zmt51CFC0ABIKTei%sqQ-M7UTT9UZgQx3{!h;e6}0G-zASO(#D;K2}y%7FJf%8|fD^
zOx*d~-!#>GSzJ4o^N%yDe+%!NpXaXZ7MQl1^PSP92@ySv60Taa4^~U5m>Xxx-DEwj
zYw;m(^{x8iLs1M#OC^)c_U{9&?6|k5(k=e@;ls@Q{QPs*ef;$4(CO2sJ*+P=74BH2
z>`=&OF}pzCDe0tn$a=F?U6H9%S9vVAoKP#bCuzcDH*X!~`ssdNDwa!D$W53v_h2F8
zADxhrYuaq*{#^&TWDd8$uMI296OVQ+Fqs^`KCSP>wx3V0K2eFxbDg`|{)W}cCkeB-
z%bokCJz<<8<fyn^bLzIHJ*xxaQeNqDwyRb%tnR)xOL*F!16fDA*v=edxU(fwSXEWk
zDt2**R^;xowG+!y(&{UYHmunx*^ukIm;3L>tTd*(<-A4S7Z}zYlS{wD>GEs>XI|r~
zMT?#_Y<iV<os+xPVUo+rq8jhs>xqjzHTNvlnk3{tqe?w&4M*2aiH7KHIf)MrG{)>&
zGIw8;pC8}j<NfI;C#kyKoB8j}{r&d~WDjJ`ik5qDcf#VMO1YP7xcIfY>J{H}sa|5}
zni$!`$njmY$z-}g!9CH?tVVb3;P)=}Id4Lb1r_g%f2z``a>?lP)U^?r44VxZ?$><w
zm64IjxWCV~_}Q6<e}4XQ=8%+>)QQ<K;l+y#zqwXNpU<zqcf|VYycaJr;^zJ3zhldK
z;qa%t+ck%@RE;#wZL^tp`<971f5N$X)&g#qcN1Ez8*e<!cqN<JJLSagAcM0W4Lg=O
z_py5SnJhQhpt^i@#KubuX`elWB_vL~ySp2-XSU-1-|s(vJnrY@=2o_`nbXj~uxaz=
zokdT%#Pwnvbi|C)&&mAz_kI8Mk~aqKHMO-bZ`U*Uonv})akcIflf}}jEM#(Yk6&2P
zT)%}kCMNe)EJw4?RM1#|l1jp=k4lqt&NYR{@A$KP<#uJBvyMeac3a+Ee=fRgSC^=^
zlz}wALPKvaZ}4(IRbAcQBS&23)qaaqQc}{;(>r$m{`})|)je--Z=XDK=1J-NJ&D(j
z&419L{I2R;k(7M)JCk<xto3H)&V93XABx~9x3A~-)?!$Btb4^Xb+)<52SM}fM@{sZ
zFWk;zh{~*+(aXNU%*@QJ<n^`Qyt}(*R%t(L?v?e3az1ByI-hfT^249?4D%MQ`u{AJ
zwSU6@^!NJ?FJ5(dfB$~<z2E0uaOO~Sc;Pt9Lr}y;z}0nW=cX{7)%^;uZi$7(UUzl5
z-o^VTF`T7->b*{f39|y66!uPR`C@fmo}I~%bIF;R#!u^F!`F3N8W*2a_c7Y}JleGP
zQd*_^!ppo*HeY`e#qe5}HMqd*rqkJLj;|wfCs*IF+3vAtj%q36b1&`%8+_ERGHI+k
zw7&h*@q>3}{^m(wC=vg6BJ$Mh#Cf_6_ez%a)SQyZo|=1^%db8|c4hAu@u)eAw(?yv
zyLWeij{8mF8*`?nIHgWB;&kEQPM)OOz|h&*S@Y-P@g>Wa1;xh3zTXGxQ2zORK6{Ff
z^S)^z46`b^6&m9GpMHH|<M>)-ZFnpjt7qDFmNTwp7LPou&lNTW+?RWHKPtFF>OyQ*
zqFMMhzEc+W_b3Zkg}kmeSv$SlCGy&_V{xxloFwLWZex(MD(RRpL*icj|JtCSAPo(T
z72iW+V%C%%N%Qpcdv^M~{o*Ar_9XgcaIz-2Hhx-pOFihdN^bc^29xy4;|EM9NU581
zc^+i{9Q}Gto~Fe9c@wHVUR&f&E`D*S!q|8oW6ea>9_BMsKi20?oHorZr9MTa{?Etu
ztm~jg_=$7p!ruOwc19(dVgH{`-h1}$_4M&Ma`$fRYm2qhX3swT?ymL96&l88ICT@#
zV&Ap;Un%p8QqQ#BpJDN-^P1)@weJEyT#NgHEgtt8vqfw=apIL)(+}6fCzpK}Hs=<P
z<L`cu%;>E0iEnm!_oid3R;}{z@mW&8<;sWMUqZseKfhc)->CduOx4#{t_}_j2iGUQ
z^x4FE;oiM@9UUB-_5LyZ`u_fW{r$MU{`dunelM=NzTBkkXMX1AmI>7YOi5e(5+(lG
zPQ9z1wR-)(h~TN!5;co0k8{=-oG<jVE7fhd`0PH@jB1a}lUrE+*-jPnEuNOm_}EbQ
z!teU``}=qAwl02l=Au<sr143nf;&43j~qX~`qRpTYhLC|T^C&ZFJx}<g`$54cCs`z
zvx}JIf0vp(rJCbU^`zs4HJul%d{@UraV=w?W6vG>%+O^?;Ldj4=id+SpZ-()iI`#H
z*)1ulsfNkNc>aCg|9|T*8PK!=sP6jr`#qaaTCGq0CT<HGn>i;=c!=pl9C*9^{=Elv
z{QUfj7U?7iIcER(7O+dzs_&|m=j$gjEq>-1a}O2#(eGh4xo+6Iv;Cm{ESr1BulqzZ
zygtToYj;Ds`_pQ!zN=PYr>}-M{VRN$eoCmq-Jw)dWVvRw>Fn8$OqL!$di&3@qqA1+
z*<<6@FX!vvz))X)zqb7D$MySub#2<Ttlf*1oxS+)*X!5smK7ErJbJXXr-vu>bClI&
z9ftZJ57{3*deqU~on5m2e&XS_jis-{cqh$d*gTJ8(faJdO%in%PrVj241KMl8$OR;
zRq}zbtK9LIXEfFdZ|xG7UAd?wsHpJc?h9`-`dA<AOn&f$`P{!K^?E~|xo=ySPU4%H
z&N!pm<>tDe^wp(8-2njs2WA*1b8v7xcs{@W*v*?e-|Z9C4l8(fXQ$fy+xzSPSFtWI
z;F+w$kiYw_SsSnPwI_eWwlbfH|M|T|_<qLRMWuRrg^BOD)#J~tSDzENytM1uNn4(I
za}VA-y5=~;t%P>*xfaJgWBx3fT3@*A*@;QJ>h(XpUb^L1xy<s?Nz+dEvH!mpwR{7|
z^Yinc|9ZXt`0d-f9Y3;vIIX`wW6GIbGgCl)xX$IvmtQmVnOvWrs#cJ@b(3|6<w?to
zO6FC6s}9|}zSZxdm3Z2muplSFmua_Ic}`gzu<;XkCeF(~En9YZX%T;P*lP=o#|)e6
zzh%!|RJ!TA^M{1B!4WMxi=R)LI`!zGR&HsLdIr#$FN+o}I{Ezf@88BLCj?BDqf{ra
zRG2h*^2sx2a;_zxP33to%QSn(<38&ZtJX2PNj+Qg?(Kndte=F><`-;I^<~(3VtxB2
z*2vJ6Mr>#2#AFm&9rwJ$afs1;t?<@a`my>tti|=afBM;+u;zMbo;~-_hCkIa-v@a{
z{#JaZ2y)Hs{QYx53sRGh@h~wlRXmyK{_5`kPp9=KPrv@f?)%1#8-o~D9Z2Cia6PWN
zxBOn^^2q+&w-N_(Z*Ti}Qhh!s3O_tNT>0Z+`^Jr#RZ3rOZO#7q^?JOtO#RQN(+i7t
z|B^pFQMumz)8}3Hcm94Sse7)<_1|8_-~OL<7;a0i5HJ({mghCS?49Fh>GEmS9KURG
zt{FGze^PBq*`^`Pzp88M(n)umw)9;!iu|2$qC0B2fzJQ9>C?Q7mdkZ_IcfN8nxnef
z#H{jDid&C_V_clv=jZ1^@pw;Vf~<8}#*A}SGtcBdDL!9sd;BoJJ<owgX7-8)jqITF
z1g!2Z75&)V-3{71dEV}KPWSo!+1K@s^-3RaV&w*{dHMhE`+m!k7XtD%9~>v2zqz;C
z95mXo{a#h}-pA9^cL|A$iyu04D=|C$!T)Cs_a=N+FWG;2!}HMScaAT9uehekqp!fW
ziGM~UV@0BqU;PD!a~m(^9RDBt#5w%i=f<FvA0^>+*UqeD&^g=o$>#I#fO6Aw|4tnd
zD}KH4L?8S5f&zp0TQg=W_Y1#RnR&JNZ^q46?4O^XS2s7GesgpB<CiZ_`kLRpvg&o-
zjSY=gSBFoYJ)8T$qoduN92^O^wq*9mWG43VXc^69GB7ZhaKIt;VEq&QeLtEOI=5fi
zTm7A_f3|Tt-}`;P^^%Wo%aNRtdU~2+@iQMWy%-LM`}=BNUSBWoJx%A}_3PVDJ}-TJ
zt@miR`1Ti3t3JQy<y^hR@1jwts#o~RrM-ns-mD8OPuedO@t!yL#AAzpGcL+McZ-o>
z=5TP3Khb5rzLP!j_Y_XyXIH$g)yMo3S8JLP%D6+G>37!LLmK;1m_$Xkz1rzt^fWO#
zE-udI|DVq#Z*FXScjL7FexHmCjpKc?$#-@XT3A?Y`LS!=x^*n9tb!sUE+t=<7CsHL
zb=)HA^Xcxg6)QT7)6bby#V_}p`{U2&^U*cuK(iIER<FNyx3917*vXTfe}8{BPCHXS
zL)&iqrcIkd?U$_j_@4Lnyo*+@r=Q4$O=~Lna>=Um;m_}FlkKzSE=o1}?v!BfkjdC_
zWY6(=l>%<Mp;IRGW+%jZ++9|>WZKDF;oqwwWd7gtVw9+CzvekhKii%q!kzJlLFcNu
zw@;t$7LTh~c<|%?zi;z%t@3knbT)2$cI9!>ET8%!^$Cp3Yy}@49CSN=zxKmH_O-V@
z>nkfW>#zTHw7tLoe5m=vxZP#CeSLj9cI`6CyJI0FeD!x~rrCWBjnl1{bk<Hbi7(r8
z$tbz=Px6#^A+@h}1)5AOtz^vjm&{Q5;)7yLCM(YiX3Ml|O4%oM{TOSfygxrD<?ZG>
z*PT1KeKs-dsejyOEn!`z^Z0oG^8EYzY<@nOe5d%lt&5Axhv)O_Kb<kw&Hj7o_1BQ_
zaPt`-60@_tLqkI+pRaz<$bRD7xn-L+O=@Q6fAr+ZktLp!*Hx_j^QUIg<jJr11qBDM
zSZVelZsWGTQ|E+l)=PcclXa?Z`yKO;?*^%CA1sA`6kLcA=Q?2Ysa{iEK7Uun+!bf1
z<UMd%>b*~aQ>%MR-<6tacbFtDT;DUTX{A<Rn@5Bv_ks;^YLN`LZrs?Ac2;VdUToLy
z-PWMvGNQNVEzQ2ZZcY6DdDic9Za!h3>*pR2AfT$M`n6A7MC3}Zb&gL$g2KOl|8CsA
zeR-+3cwFt*P$6OA^*6G1q@1i5vMPNQ^4&DaLuY1YZ+ZIm&i}2Q3eOHrie_-kWHp&y
z*zhYVwI?RQ{*%X%$$U2+t|(n)_IauFP8BWV&3kvvIRD-~Qg2F1<UOgG;+5s0+d{Ox
zE?RkhPLU6ocDv})HLFg6RYoV71P+`#*T*hjGeI|c+l0AueT#~WvahX4yt2akc715>
z%}q;hK7W06wRruXkM4KhUbzx-ZmxCs_IV59)-T_)XU?r#x75y0oI162?OI(qIk~kz
z`gn9Q76gUNY`&GXwEM~;?gRIpU4C1k$Cx8~V6pN}l}GO8YlS6S<nNwPb=)a<<9bb<
z{ibi4uaj@x$e!yWYbE{k`{9@<M%|sJVI8Mu<kU0XkTFg(sjuB@S^R86&P}6h>tatI
zY-X=~v9KMKE@Z7r7#^INX>4I_y}9b^t6k51W*W7Ema{dp^MAUXzyITh!~DhH@0LG)
z^5n{s(zv>xsi#hzdbO`l&R=Os?elB(lYKc~t=|(kv$^>AfqS7pLvmL#C7oIEU`NfL
zc%^+}K@9c3F8RJ>YU6%<?#$D#8y<YD7oU0A;=r2PQ@>XWh@DeOXI!25>B-5I^z_ef
zHlLp~fByLk3!Q&Hne6}SU3pPa(vc3quWB<urwf+ft8Bk=C8VadcBV<DP`8-wu1BSB
z-n`kcJLj&wyZiC9_0l(#{u!RSw`;2Fvi)IGmzMu;3S!8s^QnI=a&~fLJ(GvJTkKQL
zX9uTqoGa{#TD6h$MYf%{YU<n8KCyilYaQe*e(t@dIZM6T-sSGnQZB`ibW>J^1Ao8Y
zKmYgp{rfL!9UUEW?(NxmZ{zd%_47b|PmYsO2k*Jw{HkCrcc?9U?z2;C7BYP44LW8i
zI*;wVU)1uQo7U{T@V=0tzQ{9$fj>j$gu$GT$0YO56>{xwuoM4wW}VUBbyv?=bmabg
z^es(w0sosCzt<w+;i0Q|CQi^xNMt>;i~Gha)^EoBc@Nh7ofgmVDrahB^UV5~zZ;`g
ztqo(_$^O;dU-!91reW-Xf=KfXoAr0FX}|WLwP})1s!+#LKZczr^rgItr@XJfKIQ2j
z&UbI8-t}(TP!Pm0%XqT}!&k3^i7#0dG=z(N_A;EY4%%K{$e6z2pcuc?R=-q(uWC&!
zyas=-D;xXGR7iZac1mvQ>jhgT&HiQKFq1)PO@~N>)~WO7)$Qu+r;0v(6>~s_>p*em
zsoDGcpKdWS)y!zPv^VRN(f@`AjSZ<f4E2A*_qk|zA8eQ@(onBqxz;hDKK0K^&B>e!
zhq^o%S1kJb`}^lBk3XM0zxz|3vXV@BC2TRlS}_4;R`rFeBIbUUcKYSV(Z?DxgCjYs
ziCwGS;ft@n>XMyj?59lg(#dA~;QBR<X|^|`M20G>`vrv)Hx`$6X`jB8Zo9sHLsfkc
z!>WucD+2%Q%hYaEe0z0g!`{_Kf-0w5rtkK+&8XPC)h|(I-rT9z&i#2DrJfm;78A?8
zKy@u+Md07948I-k1*RtKU%6?S*ntO*r_Rq`xk_)h0ppQF)1L@FVp=_mHD@BzFRl4e
zhubpeE-8Fzy*Ask^#J!;Kf8%h>X|Ec$rSZ#NY)2NG2Au|c^uI8)K~nJ=7K3UF)}q%
zWgRy?RxIhbc2P>pg4J~DvY(q5vF(>Tbv_|+(x=3eSDyUgl#@Mh@%5{IQ^TdHqH}!1
zS1$LIaQ(KEX>t7JHQWb8wZk%G9jhIgrzo8knL0ms*9!d-%c$1w#|(?#U9<9ZzWMRN
z#kiS@+)pMY)EDYDY`gK;RlUe_fvvM%Df8?k#u<{!x0t<Lvqae~eRa?J(>Ic5u_pY=
z+nm!|T3V>2_)<rHecb9&k&AA9e8=YUq#3b3`1$$y%^iix&h30lSFP$ga^#4b{OhMr
zU449bl-+s^lAMG^jU>M9TUXk3Z0Y-;Z96uVU$yG|$im-pcYQ|v+(m`cd;e=MZ%{J&
zaQIWy{68=K^p5L^HoV-urSHm)GZve5EN(qXGB0={8>OD9ku2UaE57^3k&D+23cr{}
z9T!MDk-~MrIQ^VK<);+TXz<G5<vZT*`#r1X&4$FoH+Ge-7Q8%jLxY6I>BdJU1;!hn
z+FUA+I{#yTcT@7zY1?LTZKyB3V&z*qU9{n*%(2;iHy$r4)HwWkv9+a4a2^Y9!{7f`
z%>sfil^<-_pFQ``jwZH)_pWd8ySU>^?1lfHYlArwP1J%xvsIh3uj?&Zv`E6DKq2{9
zPv)nM;kUZ4zq)ZlyZP?ra;GC}qn5AKuT}ptXK^Xl<DzfD-)zp^%C9<_|4go<KCtZX
ziDw3k5zihS{#WwcAU<}7AhWAxz_jq|Uvq`Bw5ITLDTZAu5-xhkJZa_I3qey>)lA^)
zxM<ZW;FfH}x?uBW<Bc0PmTtd$=Z=X_vc&D}`Oi=8w|C78+qFxat1r}U@2nuki0HK?
zUwi&KyjD3TZWQs-&uA&r1`}`17CoJ!*=OqoyLB1<>Xk4uCp=$Lb3XI7V$Gy&2lb|J
z<&SZma@T83XSRXGZ|8H4m!k?Slc!HQKBX&2F(hr%;(l!{t%~=1zwdaxZnuPGk;>)e
z{^>6-Ee#0?$&g)pb63gBLu+n+fAs9#%6F|!Y_spVOn6hVp*%b-F>3aNgUig{>E!O-
zv~T8G=7jp6x(%&!mQE6S>hL1K<My)L75lyJvn~v~_NzSbM8b(1YfHO+T`G6nz*(Ch
ze2Bwm6N8SXrlOhIw93!VHYOfsi;0Qx@b-Q@GkxAd_kOvQ^x4NtzCU=7a4g22PhEVf
zx+4q!K9hH6LYCy3pJu$uCYaO2T6ybRm2sl(PKJ^r%;ipc^|~CgRv|zC`Fj5Hd;R*~
zUX2osC9|R&^I9KIZM|xIlIg?Ze!E8p8ks?BF;Y@eKy44R{Chq{MMhJnPPO@TLOIIa
zL^n_Iflx-&ZJnjL#&@@JUVV07SnJ&3pPQr9cdC>|$2!LOh>40s-O*E+9<0_R6Pnk;
z7igz2^HS4=m%G>0?`AMr+Vtm9#hC{;R@;Yha3@V-eem+~@|QO^s|&07tSG;8{(L{k
zvzeFGdMC}?aADyo3$fsd+n7PMij%Zebn3U2EBDBS9z8W<H8-ofS^Gy-rf8k=J(K@G
zHEx_+b71vqBhF(YbL^R?K0mmB`Zdoj5AS>b{KxH|J=bMoEkjIm{S^L7P7#8WbwHE2
z-hqLElfPS9&ARbPYT1Inr4u%}z82~F^Y~QP|7*Y4`Fyfv5`N`<;0otb)Y<*}`=Tmg
z#{*k-$zCqkJpJ)S&Q`xgymQxn`kkot*y!>$#}!lSB1FT^s&F5;owu7;TwHwL?{~Y|
zzQ4V*b24bkf5NFFt-S&FPSk(d8l@ii??PKl^4|If51bArDzR4HGUM27B6nGe>p+!m
z!vY?6gQ<DPudKahZSzPe_!XPoZq8f%SFBnE+|rF$AN=|Gxv;3{(8-gW{QUev!or}r
z+PfRO<3VSUrk|U0(JF8A9NX$?`C<R%mmclio+dS=JUsPy@0*IR>q|{DZ`VKNkGWxR
z!g|#j`{i4|#0n(I3One1Qtv9Bv!qQ6lqR44U$`ymb^?Q@^uoDQ#buUVQi_gVTjP*b
zzV@1Di-FbTNcMtPS5~^XndL{Xdhp=d`ngjlO>%N{WDE=pym8BHf2-H}>%kEb9n-@<
zn{%B%apJ-D`_}@)!Y<8Pp(}3Ylv!GTsj7DEmbU`7(YJY`HkSt<V_cTg)Uoo`(-muj
z(k%LF<r!?NigYS?4|K<H9uTenWZ}nPdth<%CV`S`ak=cj#g}VOZeCM+Ec1ebhELO`
znADFYYg67btLI<7GdqG~>P#O-i;@=sZG55mHz!P*Bm_DT_uO3Tk6*toU9qAAv?HNj
z(RtQ(&p*QcHU~imX(lEr%E`%{tva{BvAN>?-+l?(V;-^B-mYt1GJoOy$H#WYC3jt(
zn)|YeJ!|^GkS+48>E;>H49ngJiQWJDg26#CedSWNe4YRNaSD4+Jev^2&}8KI?G0Nl
z_kk(CULVu5ZnH?u-rN1j(X>>%WbUHazA3%}^<`_zu8TW4t6gTjGvmw|pRhF%2REO$
zI~|?B_vpIVwelhRYkn48x_tTMi4zK%nw_oO;zj3ezni??d3u`e<97MFjIUdJ)pA-c
ztzGog;=tzDQ{TyE|7T{O&c&xY_wE9bMdC3!9VN^DuFe-=beVi~p*Q=j{wCw7{c@N7
zMlU}s;qlM6{x*;1?9@N=H$<uZ4u7!s`#sQL{!HWaO(idbo}Hh6-t>CRVQ`Q7u0z=R
zxU*{_Hy0EZGCsIh{r>5hnZ|GK@BiO*K6-N+@Bg3Y>p^E`Mt`l9nCfqy`g-*n=3A*A
z|75LtuD$!UOr>JOrsElbU1gHz*0l3Y7jJ0iT(G>XvPYx7VO~mn9K$y0l{#mGW7oy5
z*epGjpUp{=;e18}!?iHY!=WjE=5Gj6i)46rdwV~q4^jPo@ASXFzXt~dIJmj7f#wCH
zx96okJk+Xd_x$DM<(&Nd>vz9>_RP(}fg%08+1`l!ni`wW&(1zRE?=*rps*nHe)q+#
z`~5OoFQ2-}dm*l#%faDhnQqC7Pww&DQ(aHZ*j_fBt1pL7IKz}R!6Z^<PsssY78@(4
zUwpYtbN$;k$)x722-x-LbkV{GQ_QaW-(RY;;QhtG*{``58cx<>xV|pdJ0n8_v?Z$c
z*B8g-mjy*cj>MMVJql_m``iD$vgq^6uT@3G#h@b%%kP{$+grb9&$0B(Wy_X<rgX#B
zL^ytbcQ^X)UWwS{(ht5w<*u7sEs>?IxS`+dy18pq8T0ZSw)=9Yp0smsvPd!2ZTRO>
zI4?xYqW<NAY3q;Q>^;TKBz-!zVYh3}n<-(DYoi$b*SGpT-m-I>fZBl+wZ<4dd;9tC
z?(R-bzitq>K5p-i7mNGrqe|@N`n4}#p5DCf@up3i)YMD%{Cc(8#nrX&+nY$cpHGB~
zii#LOF)L|RqH*zJ@A*YB+w){+o9D0F9b2$(#%ETy7_KFczkYZvv-IongLf;gvo77e
z@vnwM`kmLaHuYUUyw9A`*6n}&&(lBlN3A-kdN3=B;celu+2>M<XOzX<D63!lw^ZP}
z{)MF3ua?9wSS%v*wM2qBy{`RUz45=T{_9&8>P!FM<uro>R6u`ud3bjIzLOUhyLWbV
zt+HNs{dMK*wcB4@Uj9_qCowT`$@1mb@2*?3MnzqH`AOAOHa;1T%*@PK!|<3Go&(!*
zZ@;*((0MZJgJ)-FM{Y{-+?&kT=cjwF{&v>6Ist*jBFVAp((iXI*fX*He$JijS-Tn}
zQXSu%v7d5RzUSqaD2c6W-lfT@7aZaaKa*n7%osC=qi7|A3~Tl>>H41&Z)q)Entj8*
zx7@e*LZQx^3b8My$6_t^S;&48PIc<rkfj#MaIfz7Tb<}_Ju_xVu<^^C`S9?tW#uQ8
z*VpUUFJG~u!?rqV-}2{2I)x**W{G~kSFO)r|NoEiym|9@q)a#hqGYG*L>`)3e$R7#
z++NU*dgJtSYpVafyuAG9v)TC(`)YoQPH*h&?S1<1_xts`YxnJFDcvu%vwQJn-U)lI
z?O;tPow<qa;f(U$a^KAhn*AP6y(XV5*6>q(feQ1j-ue~RQ_d<fZCv;Er<4y%;g_JY
zm6m(O7QHizn{Z|Ask+VgVnM!oAj{Y{Z^E|AJGzgnuMgh!_$^3O(Wl3=k8#W9&B=d%
zeFd$CnKVi0UgdMyZ}0A&UJ<ysqrZQ7`TKjicFzy<+xui?X>HuN5!89UxjFswuh;97
z^Vjzr*VL)kNjW)5RmQsPjaK@uO|$d&%`CrPyZznkr{U8dJbiqBS@E`rblzi(^M1<K
zC>`88w{U$npVfVa<@JW|Oefa`?V7JIouB3_?4XymL4?O)`s@cGr;iD4kGv%H!sg(P
z>n7rJ)emVZ>u)ZtTKnms4~KTzBvyrn)vL9;#dMS2-`o4->C^hcM@Klr)<#`@#VL94
z;K3tD!N>gO?faSb=+UDczu$T5GB`Rq=G@xS`FdS;O=sJK2MK1mw^~-OmaIwQdBbix
z_0$rcWXqqnE&fLLzMk=HH=OWUeM*}2`&rBDvH}VsF0)MNX6jgXpNZo_s*=k8RVAmT
zye~<;s9F4RUAo^Pb<Own^2dUr*VZIV{W#;$shKH^74Pm?9y)yZ=bO#vU&)?7e;yQs
zYa%u-3Vr_d!-s@NM>?USQ&)DMKY6k<d;MOq`v1qGU+dkwKk4n`EsKNy-H>?g8yde@
zL?(6#L(Y`u<4g10lUHa2Y^#4=<GlB9q|BCGdI|Bnf?OqAW44Jc4zCw4;11oD+Pm<<
zl1sAkW_K*E8=Jpf7kVt^nXKWtuR&(b*&ILIV!tkQiZGh2!vGqg@$&MTVU`=U_wl`Z
z_drJ-`P=<;nVs-#$!pz$nyrQFrfze-`TN@aU0vN`FKrH1+>Kd&-O(YwVBeR-WpkX)
zO)koeHqlOOmSuFAd@^3loxk2Z$^1iSzI4g)?$bAJXy4ta-uvZu;h*e|9Y-y$3ms~i
znZh_@!h{144mKAS6l4_K-;j9N!^7i(!qk~B4cNFQEB@c{>-wa3_g8oC2-Q5J)qQ3E
zwUh6qd>BqWVc1u4m{0kfhq<8R5fdGT-FHeBw#KZlYdErg!R_2v@yF+s8U~qf*jNAU
z(EE0g2B#S*j4z%)caMpYxq9^~@4MSO3YGWm+t+Jz`iqQh)s%YOx~n^0GsLC5W{6dj
zSST8>eoKJ|V@0amTg3(azt%Q{9z9jDIdA)Q>p7k_jz?Bh=L%oVV3aV5klZz4U-aGX
z=kptikEb%7xLP8$z9&-8FZjFF%IK+I1DV%+t}l1&I6X6k(W2^0hLN#x<i489yM}w?
z&d;;0{_){3zoco_714RRuS)i^3We%11aH?C_DiX`eAV?HALr^Tdyk!zpK6~c_x82y
zxd}`k^xaD@<VvZm3Hko0GhXxV*|Kxt^=nLvzl3x>N!EJ5v+hs!3oF;V*&K;#KARYN
zIy)a;4Uex+{rBgmi;Igv*_()_rlyYGUR4v5DdO=pfv-Ex3W<sy4gR0cC>JNSHKI&v
zJ&!~9X6YX{(l6BRDikj?4Hw+5wYzxA^VQ|OEmL`;{vX&C&A|N9mGR`1;E4ZyCvGc#
z{6A%y!&a5Lr6RK)y;}6HY4QBnzlCd6@9uZHl01o3;XtszZT-=8vAcJ?TsFI)ynKCh
zyuO{CoWH;S+Q&25t<zKAT%36A?5usOW^pZTy*PvW)hy%d3LJ84{s;y+|Fm3s;7wWf
z-osZzCLA_gt;--=czpJ`l#l6ut(ksn-)&4cUs?Qc&*Fe7TBmzW!k2#xn8atve%12-
z%==TnA4yPte?qyX)9B<}hk89Jivk5^_EY-Vvt7=&nU)`zFx?^jL6v=G@1?66o9k!m
zzsj@t()ekY#I29{Q=X>9Fuj&N_e>y<<zZ80&)m?%NAn)={YhQnv^}%n4fhL!TOY)2
zzbp*uxotM*jG9zpGQZ&VgB#Bu{2$+D|NmjXLKWYp@SOr&lXDqaG_<rHJvi80FJn=#
z;NJC<lhwEOrP(>PYt64ZzsCH}&i*>K!0!_O_DoxI+hl2~N3ZKH{=NKr-(?rvn05Sr
z?3EuD4hydDJ>|0UQ*qng1YcH}*o!Y-E3RAcyChX+!M<x7p6lAPd)hnqOSajr7f3s!
z!tJm(?);sd#UH<XSyKM~-j|n`m*2bo=BCz``gswX<TgJzalFkoy>Qm0r9!3C6VGSA
zd=oq6|K{fZ#&0T(A5VFA%<WtKwr3yf#Z4m_s!CeQlpk(rthev0U!2n|apV4m=UYn_
zUe~z$X?dN=o67!L#<%O3w+kGe7tUdvHi`8?8?W?_FPHs)emKm(^Xs+fnbzfcA3uHs
z-MZoL?=M!b6S1K5NSdae-m@z!Cx?Vf7M@;t?8}UWI#torl6Mr#MXWos?6-IM;*7Sq
z@7imZUrlYZPXBZJLU!KbZr=0_^Amnayo*ZHm|>Sv+#;nVeNXZ;!=ImeY_Y;09#miY
zbzRHq#b<*z^`{%2U(uG|QFYGnfn}>fJ*Y8xXXoUHhue*_>#ynTDtp`2+skWcXviaL
zHN~>{*@uVi@>#MQBe&(>KR0)~ud2EC)2(aQ9n*D@OxXM0zRfb;xAoH98{Y*F&pChV
zhpYDO0Ld)QNt<L+b&t7m^+l~Z`NZF8!@Fr3<xT|$r|U?~Ot|o|YUydipXP^Sblz*E
zylp>W&0B1jefhE6i9YlCJ1G-_?VVFMt~si4Bz{H;<Ba+9`}_O(859*2=U5ajdbiK6
z_Sc5Y$zGek@#NguQTXO&dBcJYeNpa>j@%CpSO-+@d;8q$kJnBA&|TZ3*8iXU;rM<Y
z<7+Pu6fHea&YfEjZq{CSgxUX=`6rjxLWdYG-MsyQZ*K1;t{=y<+jd@<SMOAR=Khqe
zZ(UB`+^soz3C~q7iSParKSXZK_%g>`vFDr$w?lk<d{EGov$xy%<<IrWT6_5VvOYM_
z$lTI$!lF-%`vvpCjb0lsh;6;P;d$r_>-z>f*Mwf5eel@Ax7J%jL=OD>@9<`k+k3xs
z{e?Ukw@r0iGJ;tZ9Nt$>sOAVV+x}LGb$R_1-Lt>!FK+uBv3p;?Mz@*x(k*XoRz@%Q
zu*GWgyH<l@wMYgxSJ#in<?9RH-LYJ>c(J5OhQP&(7ePx|&F@t>t2J)9wt&@ZV?gMo
zU&S)N7~aH4tua-P@?vim*F0JheQe&_TIO5*c}1G@O1=pxu__d_ia9V;hfDl0d6Thc
zLf*Fe9Y+Ohy^kH+Hr3rd^-WQ9eE(g2=l#bIUc0EUv1NmbS|o$tJe!$|7Afu7yZ7SD
zk~MLAXSvH&wsdrG)ct%aE?4^{aINyJ<r@+OE{K2Ib7|M}aM8o(#1oEWpNNWLyYN+P
z#oE9$jcsm`dPnqI75`^^QoO`e;mPs$<U@_CQ_TN0+~cozNDO*?oavctXq!9FkLuUX
zUEXZ^K~cfc)?y!?@K30A$-FD-WRft6b%EdV!zWL2&h^tY0?kE#JSzV4(`kK4`?{LD
zg%`Q5{}q2UT{HT~){r|wOSO0IeRDKNz)D(TtB9HHI+0@Ctxr8u)wcP6cYD8X;UpbC
zPwoe-dOsdH?mjlXzL{}DannKl1Iyf}cKYcqT;F>CnO3s(-P>C&S2N7{J9XU`-L)_L
z*6X#O?LWBnf7rCCf=(t0Myv^;p`s^Go}4m$dT?Z<r=z3e<oMRs)+^VfDi#K0KfKEN
z%Z}@{e8x?dmY%y_*_TV(V&*ws$Wtkq$uT?1Vwus)^rcI)j!663sdU#j?-1_M{+G*>
zX}QjVPhd*x!n;mWr@foD!{T7p1>@XP>i-tq7e4iC8vC@ZZz>D_vz$M7s_wi~hucga
zP`kikx!>FyJB!t|!`2+QeS7yweSLlXn3$LyPp3s|XlY%ts+w$;d+SI`Ve*M{9#^fr
zYMbXZUV8IPTz0DKhO}KlITh|J>Sv#o>aB>qd3gKIZo%nK59EJ8_~Pk<CwHG5PWcn>
z94^Do(ZILve?a7M{p9k`ezVG1%4}BKte;pa;VOM&_kots4Syq_{@-aisXmzNnBn_X
zvwb;?(~Ukqa&~r(+*f0HcUS4-D=ULtTwOn&((dgKUA=OpqONYQs`s=HFPG2%^q`r)
z-t4uMrKKh4(59v)rZ!$_H=i?8%iT3}byE+w@ygiO$y8TYuiN`As_JXjzkS<ntG}gO
z<ktW6<o^7uZ^b=_&Pgs?)2N?3)&Jz*bpagLLJs(EcMPbH^a$1UyJzrIJ;IhPhI!#-
zUSIodpKNN3<6i#aonLbFvKH$CovXz=1%4Gb)UOt~B`5n}*U}GneGPIqZ%RuJ_S*dL
zwshi&(*i2Lr>#D;fBUBCKfjwF-l7|R@2v8FmOn<ac|Vx;9O|7O$YGpf#JZrrpa1i-
zSgAFyU%x(m*8G0W(dSpLT>0>Hdc4_c2Akq%Jcrx))s>W*%HH1kc!*p7!zFM1j|Z6f
zO@7Yd6jqxswSMZ+1C7j@y1GwKs?UFN*8F}>*}<33pC4av<Di9=rTOcRZcoLyCfB$9
z-_3Vw(^T__xw(IjUkN$TAIxam6TQ&WXSLuBd9@l=d;j2LnQnLQelSe6JoWma^wJ*L
zJzXJXmnXl}YB7yh{G#0dIHW+%-DXx@!uOY_{%wr!Z;Y-B6?^}$e)S*WQ?Er0MSs~W
ziOX2{=fBwUga3O&x{9tpXzTa9yKIl##`9X;)!d5fKm+Zk&(5=*Eor=NUuL<dC#RX&
z+1E$oc9m%Et@`?C`TRPjgtxc0`pmbRYgzp4!HXL|gc!Z2>n(Nfmn+>KU-vWhUhVh0
zY2poP=l7f6*(zSQhc#%M!<qW#3w292W&OL!d&)xUe#VS1dyO38R;+#;G2@Hun%PUw
z)V=xLv8gQClTGFCBArgb!tP67tEWcZcq%gKc%jq8u$8ARAGFyAF4@$s*R%6e^KY9q
zH5yT-J~!toRrMLMEP9|a=ZD+P$n*n~Pkr)osy+N~rO%vS8bLR|s=dl9_}Jd0l3E`=
zw?#kkOtpZbcL?W28PE*#ty@Xi+0|E%->v<A_fBoOvaV`x#O^X(f4iS4ci$Q&9}5Tz
zbBl?QIo!sZ{l#*+cs+xApG@M12M5pYns@WV8<z4nE%wt7H*Qb7%aiJBGT&pzyWG^K
zCWCop*AJa>KJ_bg|J~(Vj4XF(ZeFim%br+&cy{Tmkg~`A{4xch=IbT7k_|N9?5Sep
zIK`*<aB{+LrypfDBIz2j-(=kmzl}b)e)+G)qpHsFjql2}UZ=0y=O;P;jnopJ&K<@4
z73Ej077C;tR^dMI?A3*Z&YR_DPn+fz5D;)T*V@|p&)>f%Pn_8Cs#shv=EN-1Y|vCi
zx43>@eQ4O^wC5~;<%0LMe0y^@;YQNa)i(dTgl%U{I;D50BUEwDPj2ODhqolir)>|A
z_}=;H{i)BVUN1JD`Lp=i@$KzK$NV`is)c>jTXy}mrk2*Bg9jJhD^yoso_1D=kC!*~
z$%%<McXmuHeSK}EXmCecRNx=RB^xG}MMPw8ZQPP<u=0&t{ry?85i&MQeh527ux!p_
z%+Z_c*S>$heQIjz*FJGk(TC5UmtTDzKS#r;=0^eO3L(%ExhFRct9nn{Q1f%?-?G)K
zvn|2{F0_4d+R`&GD(L26-aTteMJ7M-X0ggS`A~!L%Z^{dEdqy_BG0<t)QjCUVaAMz
z^4%LYOnCDq$ExhjjrupmEG#SmAt5e>g@u#*Po6*j{LD<_()i5Gl~+Q-x2x_F(4BNv
zFlXa&@yN{^H4~3aI^?%DnM1K9ZOt-<IcB+1@Av<=Yi(_P@wMvT@B9CSBqcrH-`mT0
z;=~CBGqY)5Utebqh>Sc5TDekHWwk)0%zK(n;)w~06%{6XYmU6RxjC|acUkV;>&Lb2
zj+-x-sLI_E;HkBnBXz<xL!T&#jY~Fpzm{;~SSY#r1rys0^L)A8Wp9-X3<MzS@P9mP
zmw)wc{fZR{=jYizdHR&mYx~DtrLRE;SbX^QZP|tm6A}-%eY}}IKlY=QprD|OOH5X!
zr`7Df$(y^a?oScu^?1xL`M<tgR951cquq6@HUX!MV_94d?Ck7e>vF1|#UJmJz4%(6
zmuvg>?diY2y*<{U*5Wuf)p~CV;|pyr<!Mgm0-Vg&v1G`)b13$l%i7h@x`9nKCHO#Q
zB-1mkHw8*9|K=plz82Ub;3OQxz?JBDZbPrYujKYOcZy8kN*;^UWM~x#^Wv&^P}Dgg
zx$RQpv$tYNZ><b`qCn!_Tn?gtzg+e&d4H?(%Vy6gcfl|xt^?1qj|*(FbYTsT=ZWJ`
z)aeyz(2}w)(}^yBr>L>zXY@7Bi&0NSCLIpEW$5x+Bkdrk|DVoDUqQxsayf`vT3J1M
zFW=C+cI~ym7Ez1SWlS$SmET3xyBkUy@da=su3f?)a>z+#^Gv>;3s!BBFAo$<y1A&7
zN3q4gN|T{=gTV5e4(V>0vWM4{B&odo<EZMJ|6Zd-V44S)gQAXu=FXI27qx~h6S(Vs
zT%2p1bJeO#z)51NNP|;E!{r>MDU22mmX(TZzC1HfWuqe~N)tnZ7*=U0DmK<{zgN?|
z=umN#yP%j}=hu=+@9u}aJfblvVm;VyElq~dkkHVhKR-WTxpwVUtF8?No@=ImtY3Sj
zG4aVH2hN*O?t)GnizhM#xPq(3&;JixzU}{7<4}|61RukhoBro(TRw2pV75H#wstXx
zV#`GjMva!4-buEy5^cJCQSOHI(XkTBcMmvmtX5)OAdvQsC7UyS&o#p{QRaD%R9<iC
zQ*04%QwGVbY4e)&V=hPD6|1gDZY4I`ttmwguQi-F5=B6<d+gi>QS+t`iZQP>()8zi
zlzE;G&Lx4MDf~;9g23y6)?Kse+7NI&(m6cyuW`q^I|mA{Wysb$b13#WaXE<Q-rCa1
z`S{p`xf2(aiX<-d+u*jVo_7g%@(GoBK}B2plv)H<ZC=GxaB`Ar$;(Tu@$vC${_}jw
zzD>RUH)>M~=ich?$L`*pd$5^(bH&FbEiJ8CwR@%W_e^AN7v{*jzH;rw)(nMyVUdZ7
zxA#kSD9g17o>o!UInBTzRln2I#W95QT9&LU2Y6M-gHuzrD<AiogZgZp{r$(UUY#19
zxASS&dC(T}^S0k*+WF<vE-rG_iQP42s&=@P=0<_=vaa}-haw{X9c|cEq}=&u1t{tQ
z=FYvw*z**0PgWzlT*8S7iVS=H{d&#9&OUj{6qo1c=1SL|+mw2`{?)&`3!T~D?fL9y
z_wPq?+POKIJtv%EE(Y#fs9(ILFEMbJajWj1X01~jjz_+>aN<}fwK|j0rs|7E?XNE@
zcgu>1w9KC`&&kPo*6#Sm<l`ScehgHeC!ibT#JBQ|S`%lK`$i4Bl7sC9ejg!OF*NKV
z(~9e_Po6n*<m%O}_X_>%{m-xNW8RZ-xQ!RIf~r?Kb+^XCy)65dGaoKI<o#MhY`OLJ
zf}Z@&lu6*MY#J8G@T$a0Mn-1E%9Sh2_w3pw#ooTUf4)`42Zi8eK8YV69gQhIYZ_kj
z=Huhzo?c$7cF&zT*S#__^K}#V#g^n6=W?}d*~3bu>0I*0JyEMRZmjRy?xENsx@lJV
z_6ZXNK7IcDI`8$@s!yLjad2?#c=Y+vqen9=3Y9>UdHl9tE`+ZCe9>KgW6H@%RmWvy
z=0=G}b+}EL=x;Q8=8@x3?i)QAzZ{s#FzKdGx?47=SPDrrO=f84l|BZ#d$ioz&TihT
zS6RQlzvp*|jFfzRZLPAgasB3ZhW39xFh4%t|NQOt`*~p>*#!gy9Jc4(eYMZ3{9V)B
zy?Yb)OD0|w`Y})7*JHm8*8+9IM1n03Wr5Ro)|zFk9~QRDJ-U^>{^<Gh{TD6-fKE)_
zQ~CMBr=Vj2si~=kb$=?t)<zxOl6hG}M<?af6ipr}lMY$yvJJ_{`*s!E)_*#o?0Zh8
z?$5{LpdJ3N^VH}1rhl2S@l{>%p;a<zq8INhEamCG)||N}LB)KN&#uN+0kM-=_iq0B
z_V)C%v$KCb>eja?c);Lq|JP)5`uTOc@1H*14O)Zr;zb67jI1o^jLpT*H*MW&>XoMW
zZ&i!TxecwFHOopxy2U*FV>q9P)bGDM^<&g=K_`yp&9j&UrYLR5zrU~d-t(tVk8<np
z2`ImP^5n{Uxr#mq1H&#i3hpR+x^eZQw~KbpJ-lWLQvgTe#5HL=3k0S;Fj)OU^X`5(
z!LuepKN_=6f%7YyI;h-OG(qIjP4Dt$8L~&Ueh4-4$6B0|0vAOGJsDRldQ<-<XItJq
zmDdbh%|9mlzdYt^@n~VG$ZEmEI^RCpgTolCuBC<L-mml0BBIaY{~mOTIm&3atpCm5
z?2x@XXN!~-^aX>9!RAR!0j`JJ`Jc~zUw_PABjmNlp)+$6wM|1V&J2ul->BtRA$WA{
zB`%GY4Hlp>i|x_R4!im@PU`zNxm}-MDf1vXYsD3C!QJ!6RPfM|(1Ll%HQqeNTl<ox
z9+GIWR+M=v4RJZB5bf-Ku6)Z_MBge)_GlLG1II@Zt3cV_KthwD)gZAdtMhR#+ouiJ
z0@p<8zf+p-a_Q#sQW3=#0}inC@t=|x1kYKlT^vzwT0Q6G@t90j5vK?qO@`1dX=kO9
z7Ac?fuv}XzlDMqwvlw#)gRIrs#SwcMZ4LzPTh<~2a)ZlkQ0NINyL~vzZ~s_cWLc?5
zVq1}gn^pD8!#Qgga~zobt;KkreT6%yh`yK>#IWkb*|WWRv4=Kp-hSPx%fQ(>!pZ*G
zqn73M*8-2QI#+aA+*`(V^R7Eb;yqA3$Rb)aZE=mSPJgDXYmC|yMwUz66?T_EVY8(Z
zG+4Y~?jA?}yu-{lU5{Pid74@FF+XeNMX>ZNko1h8BFh8EV-DZn+NUISv2~-xqmzzy
zmyzUU|8%dr(_nvhYhS(6EQ2Q3oQJAeE3bhSbcr-*S(UsH(Et0mlIwHv);^^(E{2hB
zp2n_wDj(%87%p%!WzGkcdHvudwl=AhHNne^tDR4F(XwSfAD6FMz53+o)7c-lzIprh
z<A)CijvagTZ?>y;Zo1*!ovik|K;CKOlfC|lf7?ec(~vA#_j(S+s54nwlP66QI@T}m
zUs7T+S<P2TLj#mWO<wPOzvnX_XhqLQQ)Ol4$}bz$3%-BJ{8-%j^`z>=3cDv!^R8QU
zWwhn_9BDTA_8}e|Gu@HCj61MRTE~2}oNbn?q@&a0E?;}aL$lR1`m}QW5hHm}8gezc
zZ1L}~S=`bo)4mIED7H*nvy35TZ<Xohw6lkf9%XF+&H5UrpW9IX|DW1?<B}HveDZc@
zZs+gMT{Gj5m+WKfBF_Yk^BJ<PTO2t4zC6X7^Hde$m<V6SieFzc4;?=II&b&Roq_@a
z2X1aopIy_pcdu<+TwH0r>tcbd6^o|CSN6RAY5vV3Th@Kc1&x26Hu96t3WAN;9O=pk
zsxr==J$iHJKlyNT^X*~2?*tA_F#F8(&qeU4Zj`&=+6SK2>mG7m`(Xa%#nwLM7J;)#
z%S#!OFT5<NsHzGI3=Di<5g92dCnv|Y_u8wgt0On3`QClIXj0Ip&-I&lt9TPFH(8vB
zyZ1Q%&&pDfi)_w6>t&Ku*?-KiJ9EvdPrxZ=YN$v91L_QC`-2Aw&2j1X_tk=Chwd4&
zyQ??HIY+cbt@=5!TJoIJ%pZx*atafe-hZmU<7Dx;@c4%J+D;sa8DYT;ese4)hOQ1P
ze82ZQ(}()c=j}nO<`+0NGn_bo9<*KYPUZ8tUtV2Zef2tM2Y{d7bgq4W4k_)6*|{nA
zVXNz{W2;}RRGoHwOP><Y0%heF=XC#^*z1#i_Ue3v76GYEvzR_SY?lWep?>7pF(DzL
zL&tihBX^Z(e*5-~K}1Y!Q_4x9UteAZhcmppw|Dl@Zt?o!Z*L+eO`5dh=d;-_udkQy
z7Sql8WCc2f{mYAsrQ0W;TlV>~{{B_J&vI^_e9o@y6I=1kX5DX5#|7DnZ2v!tO}cTq
z`pfgWwU0RzT_&$t#=yhJr>3XZ2U=%5fByMLN4q;aI#%qq*U;$joo#k;v3vin<cAL*
zo|$jI|6XNHZEf$g`pAf7T<1RXmK$`1e^d^7ZE>hUrXZDT{zuEl8OKdoE(O2#aN@YA
zv09UX(Z<GRhDBl0;_sH0mW6M(UcYAj?D_NS4`vADezi5`T&B-l8Sq-ei8b+vQPcCE
zU7B}}$Ibb0#cGm(lSzW;=>r^zT4f)kDrKIl*<G>f3b>dcr`+<d=6pR5IFT&|l{y}N
zoBH1Bq)FX>*s%IqVaut!N6eo*le*ssDYY0lg4StXUl)63SGrZ@P01*CL8;TKjrlt!
zYu2>s$8POY?m561p7*@^+Xu1ZKf*vQrNDlX2Cc07`)s%S?Bx{?FJHTugI9FYq4b#Z
z0rM7Wn`g+nOH4GMTR-zu_@4tgew#hPdfd4jL|fb1j2<rYwAc+QE;5$1$k-+G?45B=
z;NQAZnT3t#dLE^PeGm=yNSuDHutk7r0#g9T)hQFsa;;lzyjb$+>Zs#_Qe7!R=9_x-
zcTNoX2JRlM$(EE*>{;5uW0xu-yK~w{ovT)T28^~lCug0i|Jn4>CtWv@=aSVVfkR!M
z+zSNQrXA<BOX8Tjqfa`bjc@L?i7lNk4(F_Ue!u42*Eud_970YR?pzLvJQ}TYYmNvc
z%{a-sNB8Lb428CtJ`aocrAhrxwe?VJaa+O=5}22#S6%jg(V{&*uQd*FJgS(jzhmO-
zpXSOHey=SKwYVBIR@dJ+5El1{{aJwT&TA7}1j5|797JWUN;;;;RrDSDW3zTKhv?La
z=e5)}w=X@Dq`h~C_iK+sJS`Xcf8RJ>8T3Q`?@5I?PzupjVqMVX)+clF{OdY(1q+|o
z8cwR}k;iv`IVQ;eE?vIy%N46h2FiLrip2L{n!a;Qf=YBnXVj{#eX8{>8<>I^xGr)%
z75Tti{G+d0;`D2uG*-S7RsD;emb~bA8u(1;xaYM`j2oA1_J1AW#K8?}Rp>5oKR>_b
z*lm}fgOzd*IBa+LzK%G=^h4-i&Nkt*Z`UNK?Ehf!R3t;zn<H`I5(be)l3%VAwOrlf
zoxklPm-*(V+Y!Cm|DxQ5#a!C!d9Qy^sedeRH06W5)yA3PO9VumB<AR_=pGRb2|nkz
zFF}1hqgC5S9^09HyxTxp&UEwLId(l|!+c+x^Yt%ID99;J`)TobajA`B3+n`?fDX4g
z>Qn#LoRHT!+}+pnXueC)<~6U?d$eZkyK~Y%Wy5^kJx6AjED$fhINh@4Lj3EBdM6HJ
zHP!`Pb-&-5r=6d7cqh}#eTM9&ArnvZzj<6gC)IkQPm<LAOY;^+xeJHs&DeM6T=|^G
zD)k@u<{QiLA9`_Grpib*eb3fDjTQrAP!_qcz;Vy-gYJLc=JRLBx|%GU!zA=$-s3+$
zLa#qAVXmEdI3&y~e71q5T}!d;|1^_s&-w?|-##<$|ETg-!YMp&fpzeQWs|QNwhE*<
za5;!pR#gd!US+OkcVD}>gF9=5(&UOsH_v!pn|LbENzz4SvcyU6AD3facR0mN)#dy0
zz^tl3+I30sq<G77=W`xe)^sk=e*E%?#vuun)54sJQmU*AHbiW_GU2r0CJPTUcaKE&
z%p(u$Tg+v5PLoJ8ni{%8XhCU+V$|8W0>2Ep?anOf3Yv7|fM#7PFaHF8p~f$ZY@Iom
zsQ>$-(2yZhc-?B7fKzf11J~woU&~6F<qgIn6KWQ|uy$elU3h3R!y?WF>dX}rG;8|U
zHyL+t@cFjmLT_hDveJT_;2Fo{f^M8FytZMo`HANu`|4c;TzLL{IWYTN#U(y_rPLeE
z0%0y(4vCvqX)Nuj@j9`r!^G>v!lut6lN}Y)HC0-bE@?c`S;z9g)!inuU;nPek;5&5
z-Rf_*{xfU2&|`eB#kjBF*j3rp3pz}`O*lFKNl}l=wc>dqpDcT||5XUIvA_MW#8$55
zVT<~?9}gTQ*0DUQ@9E#7z?I0jguz6}HXtl;Whu|q7Z-zlHMfRn|Gzdh$dz;Ilz_F`
z&i=YpSt}pdi0(SX{arM0o%VuBN~<&$I)(d)9-Z>4NK<XDR;*@Om3j>40blth=64pa
zYzvhq2>cD$_0qZEdi%qr@9#XZSZ<{A{r{agFTPf3X|2}zReqqxLa6>sL6c<M`wZTx
zBCq_4<EDE})azBcbn@!lB{9?eRb541Z_-el>=kRct*ZJC$1zv=4&}TXukUU+{`JuN
z73_RF9ydtyRq@MwJi^EB&_4Ix$3u_rY`DIA(P1`Ovm1;5+>W}MCF>BOs>#s1VA-x&
zdv|Xyy!+KWQ}(FOkJul-Rxjd?Us<nEy>!;pHE(2|*%`=(n`c@Y#ryt^n-=@ylwqC>
z_vQQ-8f%p~w3S&GoO<-_joRBYnr~!fK77i1b9VFFN&a$&Pu`rmAfR-YwQ-PNaB#41
z#PM~j=GdES&t3HSXUVHu&Qm|j|NhMH<=y@A(pvR6yS94XQ(j$`Q!6@N>}%$&%WGJ*
zs@{w5-Cf812bDuD?H&HS({=eS-LrRZ^TG3TXHWG@O=Z<w-Y<M_@AiY|`3wGd*f1V^
z8&X-z=r`Y@X?MGMU8CZvIreXJgcugSwU+*KN4&m{A&HIe@U?3n@_*lyTsdW$$VJ1L
zxshLf?!5WrY08RkpM!&H<~^Bw{Dq*g$JEdB?Fw6p>v!I4+4la@liyq7)`vg6<z(W@
z<uH}?M-|979rYa2^?w7WW}n&p-%d$s*T)~i{ws?9)$jYo#md^M^Yi-t5X=AV@-+v(
z<=*~Lag;0coPA1xPCK9MqodE~B_2A`$!7omU^Dy9$KNtn?cEm{8Cml7Qsmap%s+nr
z`tbFXC<_~#)Svo0@^v2=`_I--sjE%?@$R=gPhDMu^s(N@jqLIvPrtIxFimE2Zs$!t
zxA*(1qJPilN3$HTkE=QP;Q78EpP4^AHrM|6<%`J=(|eKM%-H$mp4|QZFa1L?bIsqc
zS^IwcDZW})_phTn`QG2}E5BKrWgp|&_w!lyySb&`Mei?<oiit7=e~M@-ib^Bsb*%U
zt|gjT$-Y~sw<_lG*XwbIFJ27X`q}>9jpQrWuB|HjH`Dmt!)?*aSC!RCOQ+^c+&tOp
zzx&_c-x4n$>s|G<{N;st$;bOvmemDx-SCsWm7JaZ!?tg(%+xSf>*(mK``Y#Q{g9ED
zm%kHY^}qiAZ!tYRy;V=^pZ))9&rlzFF8<M@nD6=K;_0F53h&?9Ic56v)!+Ubm!1+i
z)+4p_*3b2lGN;$?|F`Pa&$n-;+}CzzuMVy6Z_VJ;WYBdeDA=&-`S;Jk%cI{a>Few7
z*|R5PZ`&*xS=pDDmUd@7-@bLLs*zF9*3Zl?E-ovo>b7ppU;i%W{RDy1U3L1OzJCw@
z`lmkY^S7{aZL9L~@;i60O54AB^2BAi-=^lS4SLtC-+FN<wg?>Z^5kA{YSE%a5j%@i
z*R5L@<-Rcrbg-hm{d`7dHc-F1SJJp`s&@FQdqKKVpq~4wsoIQBYCV+u?S5&P->)&=
zTfN%2)3xK;1>3zpZ2x}#oc`!d#*drzP8^CY^#X@Vri6xk>i=J(6ng+9B5=)(%R#Y4
zzzLk~1VBPlCo%<qU2+Q4^A&L7NK8$Ul$a_iE}op6+}!Pb`0D-Dt5$)|f@5T4+~m@B
zYSpS$8k(A!1$XY=jh%W||A^}Ib90mL?keSxGV!>|y4ltF>C>lErcXDwcvt`OWvAcr
z%L)^}o;Z8<=<VCPFMgli)WkGt(xeyH*3Q;Bt8AjI+n}{-#fk^Vr1MjLetOFL?)JuH
z_Qu9W&|10^Cp^^r=G@3=RN{HOdi}mbw{P!0c>Ueo-CO(8F8=%XegEUvuR(|Aaq#mm
zum1inBrGgT_H@>sACJ0w|J@N65y_A}Tfb<oUG1!IZ*NbYGw05Oec|!7QyUr>K*Mo0
zwY8vez#jPkjwK8sXNCQ38t2cKkKUe_`{mzE<Md4h51stxTDhjBsjXbOQYU)bnG>38
zy{GHNYG`Y({$6_4^m>Nu>7>;3^v}nn^FMsK>>nH$cyMF#af`x7EZkx`7p!K5&NN7L
zs&AfOy>)xu<}};tZ%eYTubVP;s_BmRA08gw^W~EFoBR9cx3sW)dvo*fp;m5BAD=4<
zD>sw{F|2yBbb1`<^gKajH<KOuc6RfgJV|-C`@J2*oVjyn8YZ*F*Z<wRF*!<fu3!7)
z$-#T|U$O<C&tAW`t+$uATU?(_!N_QmoNd*Hs;^n~y^|xwrKM-H*?)Jk1#KTWGt;>D
z-u9}mS)hH>B_$>dd#k^znVC(?-}m#_48c~06rKfHF)=X(g@p&tt$SEsSX5-x*x2~h
z%>4bGoyC*$r4AW<`t&JcLjvQwckjNuzTR(`d<--Q+|t5w=gys1vaj##G?q5Yxu7wz
z)XT#o;b46eYejXnam|kcHeRVEr7GReUcS8fWXGc?Pf|dAR@uql>lTV?GTc^BRc$rR
zzINsAyNiq254Z8|e)W0N=FQSIT;=8E&+qIkW;>seyYK(MYS0N?dH0LY+wR!019bfS
zGQYW9e#;+!d3hOh;8>5Oaa-u>Fi*i1ljh8s!zSNgQ*UFlV#SIJ8WX?1yttShG?P<e
z#V2ENp!mG)@yq`9XSwzFEGRWuJ!S6P-u?UQ_a?u4_ioAZ<=Im_B8)+<GB%zZx;pIY
z-F+{Y&7Kv?P*q)RF2NBW71h<=-hR+HYWDs5|8tey`>x#G_jcRug2KW?(2m7jkL9ag
zC{}%cch+0Key@v*ON&^b?!4*K#Z663zxGX?HZ3VXe|@0RYvbBqCCmKh$CX!KT@?zt
zo;-bi?Y4{eI2Y<wz87ESa*y#=!hr@x(7wZ?=efDLmCenkpE~6wBO}A$;q5(nX#&rJ
zox+)m7A@MaaigNKaWI#|)RI?MI(wzfuUSu<H0jcU=m-h_`jQfpr%#`Xh>1OV{d#q&
z%xYmVF}I+gpuNeNnVDbS-VR^va%k2`6#-rz84H2(^76VL57`;MRN3CI`>iXi?svsv
z=F_h3?$y_&zJ9$P|M<z15OaxWiF=Ft?Yu%mMd#Q5vt$4rqHv&*xkuJI>~YGq<m>BV
zzvk6L&V-EYvaj#;nPJe#D{VGm@?>U>y&l$OZzg=NTgaKo7;<v|zpwgb@9vyD*vx+N
z%$bzi+j4FG{dmkHZzp4IZ5>ztxAfV$xu;i!uJ-WtUAkezgns*f5wCBEy<WL|o|2*A
z#D9N(2gk*M*6c*=tFg4Rvx{=y95Hd?#2zWrE=l9G4G9OCHf`QqUszJ|<m>hL>sGU_
z&M?Uo%FE09^73-~moFuK^7iMp->+L;s?%L|T6g=E($D8+oAZZ<hwuCKN?S%&R?;j-
z;(C0&Ei?PS|KHxtSh`V%@9~HF=66ON8X0RYyZ&M5Qt;HzuzKy8Y2K@IgD2|kkwdIU
zQ#VEm{NWLD5m=X$su<xS?O1=>q-n=F5v!w%66~w_&s5HPckk8OL;BC3O?o+F=FHB?
zlP70vjfy*?*co5<|MC0j=jYoUYrkLTyZ7nxqRPsj-*n$!y>cbQ$H!++?Dwj@7S`6?
z8#ivuFq{4U9@n$uRaI48i!>fRd#2Xb)|OOOW|p-z>Q!Xqjr;fe4<A0f;`-~2d-l}7
z`R=E>YybZKMH-LZz0+HDHOoY*S3+Li-}d$LvYHwheSQ7+?@Xn7SA_hle(>$j9~sxc
zBVWIkUU~g>#_ZYNhLd~#{{9-h=I_sb1{Q`BN3$7z@hUJlq_IGV08ln~@%{J8bOr$?
z0gaQ#j=A~x`!Aoz=)mE?(C`LC)SuySP?$M&>eLx?=Jdp^pI*h~5cWryW5SVFud?2}
zd*`<Oc5l_*c~yK4VRIOmmPW_N_s^X>_eI(6I37li1Dpy0tNfM=&-GL9>+3rr@1W$z
z(0J+2y?e)=JxjB(vpaV6YUnFVhMPr998=ONDlGK$^pdKpt#7?8>*?t^a_ErLt4N0W
zn}Q7vnQrdxi=);ayLBt-%kRGtQBhsZ&CMBRvsW%>OgXBYpwPK??b?j3Q5$#cka+(5
z`O4=EDMvXK0=mj}%YOd+Isf`pFV%0~zCHT##e|KmMuc(7$>n+hT~TYrwnn|ZyZ7Kh
z$NqXop${Aq3<}0f0_a3NHbKh7m<0v><M%JU$H;Kt|C_Bp*_4#_{n<LdgolCQ=}$hc
Z38tI&cbt!6U|?YIboFy#S?83{1OS^;bgTdX

delta 38790
zcmZqK&ird9^M*BU^^)?TGrv8|zEqv2)+%y|Tk*>*2adg33l>~*alIf~TNwI=xA0<W
zV(tsACcOnZ8eATe?{TVLiuO=k$i^{Yrsw;a-w#i4@KBpsw5)Y!-Tu#w#^)>Nr5l}@
z`TNe(dUdr)JL_yO6exDs*v?J0tqO<?I<(^J>#x)Pty~(i?v?4fXLYIdN4qQ&Oc{7R
zGBPxT)$CeV|E|63w#0B%jTz(1zw7G_Gyc_>`OG*lD{%3S9i`f>*Vk>-&(%*fpYq4D
zP)YmOSLJUf)g|}kNN(fXrP^iQx_Ytp+vsi25By|4<bThB<44@1d)57ppPz4j{JuW@
zsx$w@ja8;gi!52g*B2#zPTS@)^HBY!9TrONJr6o{qqFkAxxPz0Vx`gfQCMxduW*&y
zmnSEVDo+XJx^dD;Md_jZ{{{D_$8Rcp<Pyd!?e=R`s7TCCr-xg!WA1J3wx3@!X=&_k
zp}#*K+iWb&UR+iGJ^1*Bz_8-m-<a+#YTMoVqHDUZbl&!Ym4EA0TvSXVIcw}~?fy(?
zub-};{`&sEV_kKBJ%0Z!|D+eQ;K{dKy}Y}po}HW=d26lo!^7>LU(7PSv3n=yFS%DO
zCwm(_RFYg=#9gKyRp?_1;df!)_p{A+vf9R~9|h-hquuVca!+~swD9c%$1<PU$Ii#@
z5|}XIz~ks`E9yBWxHzB8o$9Epu(Ne%%H4B|s%N~bt)Dh~(d#cSdE$0Vkk#LRCjam6
z$CIX<3cV?+moo3+v4@9qD*sj1y}Q)<;^Jb-zt86%lB{R=WD@#6-dg?Pvn@%k317tD
zZ(3w~Nut>%)V)XM<dfp(7Ju*m-}LzD^qq4iAKe-_Rpig}@F*V1V^gk#{MEi~qM+#X
z^lsITy>(Gpr7N_;P3w2&E3nk)PwcmGI&q+J&X0H2|7IDtZ|%45Tf5ix-NAz{{c>j~
zxAR@iE-epya%zECW7K!0tL*ju^-M<?W%gA>e7I12W=Elm-6sz9{r~4Be|}c@_(P(L
znb{6@c45;jk@HKJuU=)dHRb=$zc!aX_W32<V=You+LL3=v8!Bvk>$(B^-E4o{`%Hq
z{ffAn9p9YSKIfFRnekjd=E0Xmu7AF+uU~lL)S^8L80MF~<&ZS#(9F!-@#`n&uJVA+
zb@F>lu4r6+^4;i+eaq{c?^tf#*}K%eSIYJD5tnm1k%um>-<Ndy^ZDS&pr+^qg^T^R
z$BsOCvh23qEvp6#r_%jg0`F{PPuMstuV3KD#y{D;N5b*M0>?Rj{#6@I(>s2D>ztX+
zRs!))ywCjjXjA(}V$uqYhvL(gu6p-5Y|RYAFy;#)9?1&X&5p~;zI|Kv`*!~2zi+qy
ze0w7Q%Z;D%YP#2A)m+7el!Sj&9lw6aZ`BC~cmIOCs6~hGU7ebjzt3~K`F)qj&`|sJ
zFYWq7>qRbKJ!|nZ>U+>-%cBB2+sn?KE2(^Ix@*rjsZ+1A_I{o<#Y>glh~MD*$DON$
zcc!2GTC5y!;E#QPWW&yRPbVxq#oY6?f9axCO<(4eEQ-$9K5g%6?YZ%FGtcSoUsJ^|
z^(X$qbY<~=0Ttdu*Y93m@cNE_IKTP1IqRSNlPXKk&)>E8V?Ep5dlk$9qBR{ZN*A6b
zE?*|#;=p`iMq-h*y85m?zqDfGYNtM4eQ)8KRdd9T*CgI>UCXvWl>2}blNswJiRRF2
zcfEt$glv0fbcZ;fKQRxKB5r(0%X|DVzBJ=g^ZvibM4K{pG&d+3y2vFsb4<K4ugY0;
zQts79ekZ<viv*>FdO-^oACbzw){s*nx(~BfnYXT(VYcNX`?2%?S1Vpw)|1?N^p4h!
zt1m1j_V$(?lWz$5VRPW`^Y7Aky}2eVSSH|7um<d&EQVQ3=L@DDs`FguINk7Sf8YWO
z0egS@z8D*&J4<$IvU#r9H?h3=@21;3L|<Q@9S({ei-La)UQ6r$O>$^U`~UOrm!21u
z=01A<%Gb9#T;NJzaJMN~DW<%7*XpS&a}_%@4X>7;3!CV;(|t$cKR+h%wNt~V6+gKo
zxcHgpwF}0J)YaF|Te9QM0sfjWW`Tw~cVd?L&Gl;IlUnK<7#Vr;<Ye`mn^L)V?ws|1
z+PyuMle@+BuUW6Vt1SIxK|;ML18+x+-t!+Hlc!9ddad^0F}@=c*;cP(*3i*@a^-69
z7moLd8%(8~3*Jxjsb$?@r!v?7kp2d3jnxY->~Kq%-C!1?z1nkU-VQ%*r->zYEBg|I
z1B%+TW@jB~;o3KC`U=sVW#J2U30+v%JAI|)gvtXdZM>U8RCKE)p1oJuAok#*cfC8O
z0Q-aInl*fB!5*<oU4FSunlm+LhwCbB$BC(?42?}qOkz3_3Ofo*pPmxEwKdy)x!+s~
z<1`*SJG(QpOuZLp&#!)GdFargSF+7)yh0`Y(;BWam?#|YlYPAQ<$9&_YuBG|pZ;O$
zf$v2cuLUOVn^>{4QZlFa*ou?+!aR{tlUWt&cLhkRO?O#+%|OXaNxI7Ai-Dhqmw%Q`
zgXxp5OB2J|6^st(9yz^?cjrC63Da2}wr|Lb*-_hgyLCHjytl`tyd{C5v98(m%HH)M
zB94w`6Ak&Lk1=cHE}dkuQYW`+4cm-U-cikZQ=djHJi)?lUSOCf_oDg863@v6MMX;L
z>g=sf^#?yaJw4O1SZ%h{MB81{?P`A&yt}j0>UbM(+sV`B>1)^)FiILEFx)PCyVTX8
z;IFvqTAo?#D~xh_<|hX`JGn5i8?|!fYdOwa_e)V|#^0Icbv-I;d9o&~UL2mH&zB<Q
zVC3#l^r?7<&TgOW7xGpKt8PD8s(tA6vR=n)pOt3a5qnp^>by+Bw(@1g1?ijlnbqfp
z*FNuw^yOP27juW{h1}iw$<zA-g94S_{3$#4KyHQB5ut{^GmlL@xl_Kh=|YpDcj#UJ
zH6|XZsj8qfb@RcgQ>T)yuZul1$5L2cUfxAX@bR(U#o_DYbfUI+EVhh^jqU90Tv^=G
z+WK;fy!WvzhFM(o%o&XLx;Jh;@ostS>9UZ}@WOAmBLAvup9pKsxGQb2<m-YJYdVCd
z`>(Kx4ic7ZkTP3ouIl-G@(Y<elIp*$XQgd2Df(+Ok!uZOMDrAnBGoG&Pkie#`fpGW
z<Q62Wzw+Xa$@$OTKJ(pCZc!im!~2J+%37As6K3CGmY8|q;F{(T?bY?Xn;T63`|Do4
zde!Fdm&<2n7&c#9`@ZVb`k0-U65`^{PMkbB*!tU*mBAWQy>^wp4oiRc?(Xj5H#ZCy
z@16b(l-5MqE-|sJShem^z%|9m_fm3Q%)WHJI=Zi?_Lsk!e=z5ru9m;=t2AB<B;HG0
zbxv$j*s9VVpYI#q#Y~G;Q@3CKvi_jjqI>+?Y<Oo*R}NC**)(s8M@pV*sa^lAvh=i`
zlRVOuQELw-8oZyT5;ftydzGJ+XsGBGPJ^EB5yDC}N(F@l4}HGPT*m&o=_*5xz|x?T
zQ#6BbY|oe9UH)E8>CwBti@m4o@jiQcRYq9NXN7EZGLP5NOIDw|k0#}rUEtfQxGkst
zW>ar3Z_>sYd3SehOgSm^_x=LbBvS_8Rui^Q`kd3ki}lsl&pUGS;LNbPWxUQ`I^P|>
zSHft*k-D;t^Z&iy&AAEvYpiq>_e7rGtm^IjF0gZoNAntW)h4CiPNzP<7dx)vqE_(b
zQlOW1%l~~G2hTRmjybb8<H9+yteww)CvND<%&gZwarOW2iBl%J)Ku*Gc=*ZpK;^J}
zfi-Liwo|-R_4oZyy1hMrefpoqQ_K-TL5sfK*i%{j_Qs(@P7E^dUZ*{M@W3H3FmQ6F
zd+>6<r~UT-63)-F)rs2Dv0#D1yxMP(b-!M!H{M(OGy&wH#mlukfB4OtJmHP~{`(4#
z4&AzBy=%Kcy_`ejEXTYRrCQNTF9sBdYW1vVzoC7q<}*Y0>2AxqpFe8l4wO7O$LhiJ
zgmKGp*6msHPeRLW{p{Y^wN$oCs_oHa@Ral{;WDd9?`GS1{K1NonxZy)G$*icFnfOO
zh(t(~N8XIzQ&m6z`~7}%!a*jx9}k+Vj>$VjMoKPSx-_f*)2I4Rw>I9pcaK3tRP^f1
z#Vb~DtPHvJ<nU2ve%m7*g32B~J}F;bTwD{iwd>v8-J45Z1~J}SnVM+I;M=KkOMxvR
z$W3VPBA<MQGR~Jyah`IK+c$lg?J-Yn2m1y!pSasS_wMn={N?>rY0_%>`i^S4s_-LG
zC+_~;x-8t@=YmvM9h<DsT)$R(Yi8>mPrj!=w?04f^L<JE)GZeS!kTRsUwhE;rT56m
zd!94y+^(LuP3Xz)iBl$~T)Oi_ibqUK|77bYCV_Tt`|YgB`T6HRpSM4sy?(D-P|)A~
z)hQ_|LY*#e4U3+fxV2ID-4^4$RbR8_T5j6BIXnI`+e8l+A0M8ZH;-L!GBpijuD{Tb
zb9dL&d$x~vOsrk`kTK}+lesgy*)N<s);DjW?akQ>(<LINsa1sDefj3H#ZBw0ypw0I
z5KvJxYD}KqKQpz$_~oBke&JJEDQ4n=+RZ#ljKR%QJW}c=?P^s>Tf<(l-*3@HjU8)F
z^_J#GR-aO6+f;23GS%@S@7(1(LJPXrL`N>G=bU`sefa~wJ9>N0hW@;|j6J*AM%L!=
zfn#wuDs|`d+y9&Ke*gb@6P4YKYJL>>&9Ml4{&jQu`J%tSO1B<AHB~$N__tSAxy{YZ
z&GPO<RIgjKs7cnk%pm8+hFir)j~@N=>-BmS_4`+AbhNcsKlWW?xjp~BomJ^8l`pr=
zs^v783-0f$ul1Q})OuX5x~KB<v%uK96*HD>+BB(G+T5t}Qwk^zUt1ID969sZ+p~`z
zJ^JzQxNF7F6@oTXU7CF&`Y$iN<E`N(Qo{FA=f$2~m#n?c8x*8=dNunb@FxVhG27o@
z`*gyrb^UJrg>ehhB=6mszVZFK=^_g6nT%G-21y@o+p)w&ss3}}+RqIk!dm7LUzhcn
zNT`{MZ7P}I!dQMdt|_~q>C_1k_g7yJ?E3$w&Wfe<z}1VP2YO$&&Fz&fd{}r$`qZbA
ztF=eGY;$sQB6gK%78VxrNE$8iD;JQLm;dwU&lNeL&Lw4QX3v%mUhbEAtVi<9Z1aAQ
z*9srG<lWtMlv{sKK)v<5Yipx><n8DE{QUg-ywhjSsHmv4nBS{tetLTP=9H5{zrMXa
z{q^<rnTE-2h5rQ7TIQ}aPtf6$vpI2Lp>yT?z27;wxE^)u?|bm&<>fy=9`|Rh|M`9Y
z|Ff$?SI@94R`Xgq$=~j0OY-r)kNx$3oEMwg+S+#Z<~HwbPCm@6a&f{wulniR7f)OA
z+4D&2(Zuv*Ir-fAVYLxO37zkRPZ)>noWv*B^p-Qk-mR2JI-pk0a@j<|7s7Yj?`H0P
zDSP*}%4>5M-x+`Gh5r?QUt%L$$-VKQRzvm#p_8tL6N;`Y^ndC-bn)Co<D2Oj_c!fz
zynemy$(od=r3Zgh|B|jRbak_BR#r5sZ_F>NQT`KUn)Fil_luI9C-*GLTA|4zc{_Ja
z!Q`j~j6e3jyQ_Kre125|vyWe{P12($Ph95P)e3YUZO{_gQ}s1V&41pR<@4)K9ctx%
zEn1v$=+4gKj~_lHoSdW@v%hYx-(0JW>F4DZEn4(yt*mhI_e4_zg9#rWAKzU3+z(Vb
z-l@NH=f$O^+}+~(>x|zy9<*7*qWt0Q_WMSemsIZ6|F31RDu3rQT`zWqaXMdI+}GWy
zA)%oke?Fi8`7pn|LCuc>hp+NkZ*FX?`SbDkp^%M|4ppF@R@%h>;m+SLyo;F{|Fr5}
z>D@Yor-$0>9jEsEyS3o@t9esg9AB+(TECRDHu~$+`r}LFXEy${X`Q#HN=Tetd{OkB
z&&_Jy&d=U^ED+>zn3-L;_r1HX#Em&T2bO&H{3@^3(`pl|I<bU*ZnO2|$@87JDb02$
zTu_kh`SmiB&nb^bZxi#mx69jlcKAHlYkyC;EU1#Lg-4*wkJ<Rc?)L#<VNxl1_V)H=
z@9)JvpR;<kwsw8knhV)+6FrW!%h#P~m#<q<=F=^v`)cjmmoHC>$JZ>pe(P)}yBbT)
zhX;;T-}k+a&Ah!$*U!%{t5rESH<y!-FYV$Y*R83~H8nL$UR-dr;AAe`p_RD9WrtX}
zr=;2+!z>1NYxYNn9+gaQp2!)`P!w4<^Uk3=zY>cIrzG6v+p;vje)T??Q#LM<OP^`7
zwW(<;udLHsY4f;`rRO2<0ULJ7t6jf&9GuGwFECz~YLF~<I#9lG`_|>v5#<jL&#nq#
z5}z(!{O43*mHW*8_TBC-{O3~UEADqOe;?i)v4H);`t0yOj~|y>t%)$>?_sR?`|E3z
zc?oaO$}NEpPi)P;K55b<r-J$d1AqI!Cj0+<;@<!F+w6kbn>Mod2ORu#?#a=jOGTGn
z2;Os^@Uvx6c}f0eBZlwu@B7zO)ciHrX(4m!6RYV7Q&k5U2X9aB!)7b5Pg?TXQ^oCm
z`V9@E36{?#eV8|}x!V+kbp?i8{hK!<TG1o4RFvJA|Jr|RNp4fNc1JG9FE6Io)@!^L
z2;3K__S*NJz`S$wws2-BC&VYDHY-+Yhn<<qeuyDNYidYXSW<HE_qVrh-3kf}T=;F*
z{Q7@0Z`_F3mV3Kx`gHO1b8`|uK04aFE;KSS(tZDmHEY%sCVJT(*808)RBUZA=~sDO
z?b+jXWv|c;2LCHxxuml;Y-B$lFg5%r%a{7xtJCjh?)KeO=4|rBS5Mb#@sVvDhHdX>
zYYMt5eh+baxb;@CY_qkJ_N2ndvYQWHXCGR*dU-)%f#NCiRWA=Z1;;X0iodR8czCYd
zk3;ZV^+Xrvd#qP?MQzego*%h%*%gHs_g8+9QeZM?Jp3+fjl=}@LkuFFE<b+$yeixm
zq9Kx1THl<ts_EI;+3wTzVt;%(tsl9+&i4Jj-+JbGE2caBc+kvWP*%3iHfizUon<=(
zWo;O>{jW-ysVz%)@xN4jX`<-KE&C%T2I?R8jQ_Umedzykqd--IJBAFG%V(#&{e5!R
zRM)^tLD{IX9o3sQiR{cZlRL%mCLs8Rib9amMAnMyKW*OB=e+6Q?>C=qu)*{2{w|$@
zFAVALtMpY})Fu?!vbt_`+VOSH-h&5YQ(3Y)cix-LV#=Uv@F)A}!Do#I42-w7=bwLg
zxIO!S?blbKDMpeTH*Rb=<sA_f6{XEv{O`}ts(HJ^)<y-!#-2UeE#7+j26F<#E~{Oa
z3|B1vR%Ec$DAeOxutj}-a9*OGq`C16!G&r*dYwiq*)PO=V)&l+MpaRXF<SceZuQSb
z6SsbFP%_H-v7JqG;)y-6uWIe9+`p#z|B_q$W}&9ftm4}z4o}=Y+4^ntHgUTcy-ud1
zm234@u35K6dsm*DikoWDlS_hLT3%n~pUGl~+Grpr!CY`^ie}C4x7%}W)o<wxUhZd@
zd&`84U(UzFgM(qZUhJWpH)r0j|1aB+cXyYdoZPuDFE4v~dOmz~w0qCzbJkmOZ%@;U
z-L)e2c{9J=3gv{#7bgn;M7OQFKf^)s!K5yszBsF_X^CPN4EY1*G0G_>tlsO>U^VHS
z`bEnf#(I2uy!-|W**B>1Uy%92@O?@B+m-sB%I6*KIW@67F0uTuK()yKRju4J5iRqV
z&f&sr?(<*R9g;p}WuqXwyM#wST)%1Q!9(v{8UEP(<(S4+tnqomzsV;r@m|_|r%TlN
z;{l0=#csVx=jK?}d^pH%^XtXpii(O4uh*BW+Gm+G*VNW#|KFQ>TI|i6Hxd>F3bnt!
z9IU@~ZJKWMwuJokaZm4_J-fEAVQGKAzS*{IS;v(-!)yazYv#?KGu5ZXpXFZO*Tas_
z8vH67x_BmVyw1Hfd*AlLwYI`xOwB(f%&RYbzo7ohZm)SIThYqJ7kL~w6Hml;zm}9K
zd{`JWE%sT}z0$>RoMm5HzMK*=<$~f0=gZB!j?AJ5>c3x7-^E{jiN%cJ=)@@LhG(<>
zhd0Mrp8B4o%djyi(Z+yH;Q+V(o&y&byPrID>e2K0_3MH~V-|;BSs%auR<WR<;F_47
zld`X`D|~rLRZKt5$HAdt!|Wn%7HR9y?cBBo*FWU*b_RCN*;UnbXp_@f{Ylaa|MeG7
z{A16Mx#gtOfdsjFwg;j&MT<TazmU4M^&L0YV~+z@6clB4Cg<7mFIYTR*;c7)h7Hdi
z?Nag1z|I>TJ|)sq&GQOCiR#lU&$s)EeHAbMW6X>{X194#{Z9FVpBUCECTNQtV@_q5
zrE6sqdjI^pEqBv$8N6atj{G{FHGR+hmUic8uG3tWrC&oH*G{@y-@I_wCcmdE4PRbf
z#m{cc9~2jP?@I#nM)PESTji>x{ObA3qvti=*?FKt@qxlBm#HG5DNUPJoy#_z8|-uP
z-Ilvw_bxf+GVk7t@6K<OmTj%iPJEhh<W_6L>Zw=Xc;0uuA6DCXyZOME{+H($u5tcV
z`+Q31sz(wV3qK{VjSys7&6vSg|KdYPt^QKcr7|aM9QMzs^W`^F{G0S^qjv7}XW|?=
z400Cr4cGpy72Mr%m0##)L;8-BhYmD8a$r(z{8M_dq_Tnc*?-2Xl`o&%yl*y(F{4>`
zUW>wXt5r|@-W`;&S-Sgj`RsEWR_Zi1t@f?6XF1P2#l`Vo>WWKeBCP6uTAcfKZp){7
z<NJ4Z2&@<QWBb>0--33w^na?Mty?B9dATuc%?!>k<_irW;o;_MnK{aZR&QOsX7}{w
zne3b&xdgYpoy>UQmwR+!+y#LT=dR5C();fA7l+I(S_^Nx%(%7tYQn#GSHVg%%NviI
zxR0GSo+{9H=lu3K2@5-$dEPsx@0hqeZqmsKOYV8pFWs?cMxUds?<Tu0pWdpJ@7Y)T
zV^>Dml$f?o7Ll<voz`@7=B~?Y_STzz>3(_q+?Bbz{1X~VM76_sdO-tCudl7mj$#*h
zC(`udUE!^XyPE$Q{w>{iFXBtztFxWj>L%HHLyDxexIzz|VcPijP8r*lYYY6BcXB)W
zWHQ8^-+eCiW_{|TLyuqWTVT;|bKrQ!z5P-uEy~{uSBsaGY$;aJ)A6(J-_-EN>#pni
z6LF=fMLnHu_deRK{Z;VhlVRfRxtW3+Z%o~F`i-*i0xss)sT!w^*F22Z7HbE&Oxe9p
zMb);u;elG6$<bex4CTw-T{*MC&@f5dFqipO)-vBPWya*i`|2M>NvF6P`K8alrjvfU
zC8}Y;rzw04wc-p63Jjhujv=$O_zRBjl>O52qH*!vTBq}$c%JAk@#qO*2x@LAcp@~L
zZD}RjQNE<tH`lt|_2=Dv*+=3Z>(ufXX6ArLN(*BXtP@woWM42y-??emq*}?}I)|BW
ztdeiv#P@O?`wbVnWun^k&pJS^H8V4_u(DDT>Xee#=xo}fGj~Y>mlwB1)yoxW3w@0p
z9@{uHS~tA$y6rlBf?kD%xttNRPaXrCXY+^eU(7w_9&DSE%adih;ve@Xo|HI0wT}#^
z?s!RmvEa?Mp0ZYRnIXgEbLtn@Pvx|Yj;gW$b^J^E@tv}V)~<c{{qg#G?)rx>-(=1*
ztBiW|{H6PhatZcx@)vTMR<mE|0u6+mWfYI!P};)u_V?^}zW2S?)USy&jm+=axAs?-
zSeD=phLqzwWqCR-UhvlHYue+pcdO*r#Ddueb1XL>eepWae*4_Ujm)q2FF4`wE;4nN
zz=p+Z9QiAsKR6c>5?Y}4yC?8_N&UB5k*BmyzmU0fbH(dxj_YQ!3xu#Oi2IrQeQ{#f
zk$GEe#RUJYU0Cl^e>a#*<j}qKYa$HU!k90_T-Yd(;{J-So8$kr3)ZX5mv8nj-u<EM
zF|#R8VdklCBD|mfGu&Ygy?TH(oHaT=n(a8B*{*W!r%_z0PgP4eGZ$R$wUOOfywH=U
z{s7bM+aY4HO|QDF)_1xnu^s12J01C0>QwZ(yu^gpjms|oXI|^lF1%RCbMM4cYn!4E
zty#N}y&(LSUfWh#wKKEa9G*K(c*PYub=OtqjH8D(NHsib>I*W6KA)Ewki)EKZG80b
z&E_2&EVeDp$*x(@Aa_7}lXi;srk9czgAZ%Flz*z9;}gz#$9|c;`nov|VJgPAX5BuY
zyS(1#e;coKC0kK@w3|7@+z&@2Il1z$vuXSL3bNfRD&uZWW|uBKYZWqWMTwTFiA9WT
z>`S>@u{)Y1J*Rl>*ymMy{?(&TNt28w>AbpUvfwL2Uz}CfqKJieTPwv6c;-xP*qBrp
z!Rt`$D71EKJ-b2lMBis?&m4=MJyX&77Ej{mnP+?Xg#wt;vQLExEfy-=aCy=44V~JJ
zwsUM>h~4Ua`+S>p?%7<;+fsc0r#%l|bY`hfNXLwT#c!9haXvi3{734G6>pyLj3qrP
zcPD?}x@60uDYY+uOWZlu!nQz3IOgxcIA8nMY%lKb+Fvj)$bF+%J)hgem1QU9eX-s0
zEx)&acfUcl6k}(1%ejMdZ%$m5x^GD+lbi0&ojZNzT21ZYdH8<m)TvYF*i=r^jovn4
z_UzRcO<7r4WA;=8z72G)tlW9a@aWN_P5Z@z6HOU-PfS#H|M7c^_{6*CGOIT5$sJgm
z9@^HsdGF>vYZG46IO(mwI#jpUFIW^|z&Yb=x|#8ow*hbUj0zPwR`8@Ix0-9O(z-Eu
z-}1!%UK{4h2Kjj`iQNXFH*bL|$Mx;67Cx}6xm(-$v0HH2)ah)Xx@LyIgs!S?@20rs
z7Y}6R@6}n<&-=AG(>KUB^U?2(KhLCHmO5!=1hPZ>^wXEuKCGAG;^K<fP@lkfeI4iR
z$d{+4YH!KD-sd;h$}sJWL`_Z24Abne$=7vbcTL%_!C<SqYpd2-6;)N&w==%JzRvwC
z&ZiSpZrr<f@5u4*M=l03GyAe@N=$BFRI;SFAbr)U)fSasQw}pfkyPMgpZHHId+ODx
zIo>zZCbB(vVAkBLRt)MIfILwDA=BZR>%7K0_iw*=cwZ_c$e=9CzCZD8+s2Py+!nt{
zeSLH7vj68^PLRKCx<uPdN&2DI>Dd?b?$)Gje)-?eYQbga=?7S|!)B#jTH<M8X*qH7
z<YuRZ2|qtQJu}C0vhQp&)2h2IoWd66?_%~o?lr%6;P7GQ=-a#YTWW``Sz-QdVY^(t
z(UWLnEl@qz($;2__$YYCu51n4MXe$}TQ|*m`+QsUli;$+Cx0`w)$^yxxx7(QJErfp
zo7-20iS25CSz)E&OUt(Nu6HV`l=-&?7bj0%uKc~o(PzfN?-vD<4o%n{zT&TqT-JAi
z`gy-DYgFH?DKmDy#bbCXD(j-7lBbH0;hw+s1=r?AsGpHj3Ct=^(Z93LVVlzImJ=+A
z*Nl|z9^Mrk5an>I*W|2zP=sp2mW7)(O*+~wzB%zQ+uU{MaS!#cxR`x3$<WZyu(a>M
z0f)MOKhy8keD=-Bc{R&LQBm>hvE93OzuuBxd?bru7I(d0(1!A>5nRt+EM0u#_N~kN
zQmdKs&lvDz8oSggb~N~3v1+Y%yvpY{acS14Jf)o69LZ~C64HJz%NAd0JH~r}M<i*Y
zr)>k*@|vx3pLT4pcyhETD1V7miM)7T{DYu(s+YZIpE#c#!&sxQY}J$S*R%0Zc+yw7
zPiNE3E^iNwe_NDSf0jjhA}@0^|CMzcPP}5gGUL^&ta)|6GSkk?a0FHE=i_%4ExmYW
z&zw2CGeeg9&2?HCa%pY!cB|s@_xI)|AMeZDyL@Nyb0wk9inm*@m((YVbzNmJQ8x*>
z!G4<e|22a(cMbT`<d$q$v*BMilh=V9tIeL~nq1Sx5}q%aRBoVn*t(wM#n!;XOYeB6
z+&vX^f1~5X#yeYCIy-F|gbq!(eZS$)uONd3MpM|2^O@}sFZg@%D^HH?hPvq@$%_|1
zyK~@1<DC7K^SXD6f4%RltSOZ3zb4h?x8Se!iAp9~L8}+8@(C5pHD#FXvNFUd^_0lB
zx3`bKySuxyW5?{gOG~|{yA^*{^QoT^V7={_#1yZkrO(8>kKWl+8NAvyc7NSm{e3^0
z`0f7)goj_RTL1mkRqpEQ>ZYcqif=d5cb2@I6!v+xbr|!7ITw`P=e+IQ%9C$@=YX`4
z%)PvOC0y^WeCQ2ZuxgidrMX4*+cocMCzVclCOBzfZrh|9#hVL?3}&CpSrqSMKj+O{
zsd_nu^9~O+j3YU2Ois|!Sa#&{UPn!d9l~sOxfRS8p4{JgN=Rc5U((y?PnNf>jSb2c
z7{obvPVwqmwkXea$)1RF@3!2vx%D#e?{x#g!`3|M<+t)ad3~BCH)lGlU)-uw8QNKa
zT2uG@c+{P9f8XADAKA6|6FfaTZzX?zwtK&DYpd4s`o?DGSpLn;&CIT@u2G^^XJ;5P
z+uPg!`?h`mRZDpRfdiM8dV?lUXPf6g+j>1N`SLPf9$Bj?lY|~?@JTSQX3X$2nG{~E
zAD$9!F}pUb_QW|SiHnIW*?sF*{%>-SJMeXRh@5n}x@@tT6lbv{_r~rSJ2qG}i&>gT
z{nMSgQ0KgJePZ$56gda!Hy;+LerjOYI{)~EZO)bj{~FTlZ&^)<pLBj-Pp!?Je~Ha!
z)*E(xesC}7s-*|J+{+&xhwoeFZY*cMF7{Px^YytA?%y}O+wvh};eRQ$L)Y(4|M8*X
z>_5M#l9b8`mH+>KkKB;JC|~oz(e^R_f;DS;E?o-R>R$Qt?!FiI>e1#NN?u>JUb1A#
zhKi3#X=i7(?yZe2WsZ-JSM!_W@&Dgn&{X8*<^Jg>C#f!3wyfyKhs50b`)($I*6+l{
z$!Th)uha<FpAp5*>wF;FZ%tyr8-*Cz*Spu~b_%|A-|+E^o7QUW_w#giF6COigZ-uL
z|5b}u*H^6hoV?3lp))I>>d1|r7Y0qG>b$~idV2b4>9730&eN@AW36kvk<cw&$9A(>
zt%K9~qSLBxzaKt+=lpxx+nXiJK599{-YhEPejByz@cqm86+UP8*u?5LKc3jvzv2I%
zx*~4V%f8uD*t8nMWuuQK$A0;7ZYF2)uD*xcmG_(4Ubt1y<fr`R?c2(KKc82=-Fn@_
z%WKv5D%2T_s1<U0>*ChlUa4tqz5AP~Z^iGo+cU4PlYM-=|9VDEPEO8StFx@D88aLv
zO`bgS*PWE2{JR(4F!4I~)yw>EzBt$Y^-k-{!qNiWS3;x05BttzoF}*{ET?LLM%V`P
zTK#%u>%N?-4OUxDoHSA4-(EjMH+_3R*vf~^En<HvU-{o++oF0zd&xsauBmJbG+7qB
zcXg5|(qHbjU%tPzvgdyPpS%fQug{Olm#fSz`m5!)_wF9g4xfa#om+pscNJpYv|F&d
z=@Qenr8&tV%L9L%&rNbGl{>obO6-a5r@j1Jsu)Zk)j#gHfA;(R{`4m&Ci2MJ%@J1j
zyHff0&CSg*`|D!gZY+9w>ej}+RbLOCJ=@zW{oc)0OH1p<#$@)xZFkRp*VEH`c0Imc
z)zWh3y}EC2ZXRyqm7ZZ+UDhmj_|Km|RnNEOg^IG3zPjT1+rD9DQu-@ilOr>Y(<Am)
znOc{<d2ni~_LFDN>K{FP=;+|Uu($eq+LIF#Rn*k7Y~RnZERNVwpvcwQbZ>7pXx^-*
zwpLoE`t>zkHr}iqy%)dVulKL1shRwmSI%a}UiL|n79NL_cng<k9bdUiC`amFMiF<h
z<&4S+Q-j0Je(YKrD9pC*>}6q%Kf51ZVSA+f=wsREYqdhg7noQ&KGt_D2FRS4wmDkj
zrXzpzHpV*pU)KI5wN8H-D%pzS`Bi3YTMX*x$W532Yjdnb_VDr7cFQ)b5ioZ*KX^@V
zrAFf0&aE<kAFN0ye$`_myXW>R)1%3;a>-vmUiEor8o7UO$6|-NaJ|&WFMGG}=6G)~
ziP&FxmLa}8zRKlG!r70eHnZzLtoha0#l!I`drNJkk(rs9PVBBJ4-dB+r<@R&G-*;t
zSJ2(pwKXRD_wU%b)3EeaNZOehjdSP91_lQH`EuF+&aTpK@wkeGWp~y_Z<nyIvpH|`
znWwO@aO?A_UaI-~eyY{}`jYtKLYt^kT*X6H5iZtdc78P#l@?|9K7;&wHuLI!)n_Ip
zZJ8osoP6dK!=8eNOzZdmv&z1<Mo~kf1GMt&gmS-tfWU#bx3}-C_^1@UJ@4t}^LC5V
z&(Ev*cvQU9?#8hnPp8NK`1ASv&&U1t99&$F_I|(jc;j)o<oo+-dHcS9`0yb9|F7`5
z#Yc}G^_gMN_$uq{mS0<rd2;c|O{foi8~pEAeei3~4j+eCTDc!ey^~9xU+jsun795|
z?b26{+7p%>dX>Cd@~)@9{z?_EuaPE66QsKf?;hLu=mVD{?}103lFa7aJF#E>|Mp*w
zpLj$bepAzCSn22^F+KJl%g@rS$%pnF&XB$_jd!`3!MfWP2d~A|7ujz7x6$R-tj24z
zZJ3q5e%{bq|H`Dxyso;r=@Qf3&&iHo|DM>T9k}J!jjUrOvWu_ZJJUJKpkOiE0vl&_
zPq|{HCvOGj7N?8Go8L3PdGchZUF|OgvDIBEZ{EI*+*@TjS>6BHWq<qBhlg6fc3GMv
zzPq!tqM~9$%1NPh@%#Oj`^~+vIo*G)W99o>-=%Zh`{j-vJ=$8ov-tU{x%H2Zbe@@S
zKmY%q=k_O_7AYw!&os>zTfgU1*R^WX^fSj8?(8bnPCnkJYGN`a_x84n`|Inso}8oZ
zKkv!h@_UMgh7;HC|2J!8@NzTD|C3a`D_$<0?%@&8Il1oJ&Ga9?e@~t|)wQCcw$|9)
z{dko>`~13JnzB|U3)0Wev)WVd%q!?_b}K65=EBsbe>-N*ikrB1!}hJ|;ji@Aw#Y50
zdVi4j%i^m|k3J=Bn{)Tj^~d|K<rkl`)5<-zhg*&RbI)6|Y3t^fEM2n5Wy7`l`gy-5
zn=$5IX|H#D%2@LG$oV5|3t9}G@NEyBBpsTX)vW-^K=0k_#J^Z?dUL@@?U=tvPQBe;
zfd`By?_Zv;rx^R=^OyO*{?2{(al-TIPd-0?Y5z0njd<1DvvVr;oPO-{KiA6grzNlW
z){v==2SX>!IN01M_olj9{;HIj!UZvuSsfgcI=mOQW?yGJfB*Dhe)}_r`DgEVaJrsj
zhA-cPTU)bdT9s<G^UJ3lXkhFO`&9DcLZk0&GsF6SHFf`EH_w?rWy%z*jn(${_Ivj3
z_4K{!WAp9X+uLX6T5q2h9#9~~X`QCM$#O>NhDh7gZWpC_J@u3R%l?}Gs>LQ&_0Sr2
zP({$^DBJq-dKR0kBSX~BtxA{7gDzw}xZhv@@0@U~6z6{?4Wj^yr?Xqx4g5=3mrfSf
zFuK}Tz38=Yj@{;&i#923P2S=drjqRbitkvNwDyUbs=#^ts@o3+*E_yb-(`33)03ya
ze3klI9?cGzcYam!>JI*X^#GX_-|wAa)i>8?JIWXIzx>o`Ch_=C*Db8VI=pIEv_qC3
z?n+HIt7m)gdj0-$Z*FehxcTxOP0Q3%B6U9=wyPc2oa&W#XGfs_i;I^p2PZ!~5xF@{
zP+s1De;wO9rVAa6KlVHSPflr{SYeTUA?jRHh1NgKFxhBVPuETbsfPc)zt;cz>1#T}
zQ%>Q)j(3lLyxqVywNpw#dlIN4c&s%42s3C{%zMJ^ne~25%h*C$H+3{MOmJH|$!U+%
z3xO+*p~u5GH@$oBUbj4cb=|M0lek)KoI_>vSJ$`qsz06w8gsdG;_?QEwTf@%gibQ~
z#4}A*|MAKn%fH;4zVl;A|MH(dADrjip8*;{emJ9-@kW3|*oxOKN`icRd?BG%b6<x>
zMy?F}=a`nJ#$7L_bK%7A@>f?h>;8Vdek=L#uB}r<OfS53l6~Z{Rc`rw{(onTZRcOC
z(c@k?HC{XEPtuK9dt6En={h{$xhXHT@W~^=hc;$uL7Y6R3_cvYEX{gx*YEsG^^!8y
zI|}tz+B9o<O0dQl?_>{X;V@jN@uzmyADelvzshib(-BCyD?ho;q<-;-^>so9-yc1F
zc67tG!x2>(E9-<k7fnc2pFC&k9i1of@6s!NKa4rG_sGjPm%qku@j4K(vEa-xhBfQf
zxh)I`h>X1XB|(;hgTp~@fAppGAzCNTo(+v=t<itK|G(X0x86%D{#5_`^t4Cbe&4r>
zr%$I(xO*=1)2^s16?6FFZF&|(9IQWZ?bp-eGqwG{R&@Ps7k_;>r1s)JSDSlJ3m>j>
zIJ-dFgLh%vLePq)NzC3~W-X73Jp1SF=gO7$y?gmXQWkLV9O3kz^WjRiui^xOwmY}C
zdT#u(@$RvrXSXEJrOdyWz4r<C$(U1nQ|vaWF@2v?YxXcw?0x*2`znt#{N~0TJ<+Gk
zTEBLWnYhdw8HwAuIfvsMepWhKiA8Qq(mHdD!KV6~j!<XI-s<n44)fb92z6eO+gttp
zTGhWJM_jh$-VXcy{_*kt;K)eN>+50}vu>Zgvm?-4rRd2C!GAv<^QWDiwe+IZ!Gi~n
z96fqfPS(2g(7}tHUa!6z<O&o{S@k?KH1_QF_1o%?)?c=rckJ4+u+5b^J?T|8&NtUy
z7O{A(XBHD0dvwxY?-`e}y9%U@7Yi61*iv_S#{TMkVQ>51r9XbzYjMlc?5>jkyv94>
zJuH8V&$T!>Srlztaq|4(s~4wo-c{dF@ZM?fwclmex7$qrA;VYpt38I*ah~3agN9q)
z28bNx;!BacP}%2If8HQ3))Hhm%kAkq4Y!^Tsk8bZyi{~)Y5aucppNUKQ=I?yE}fWF
ztsUmma5IGQ_s^e()!%ZIl$0`VZc^<QUtMqX_4DO>9y82xrD}hFJ9_)}>;nfJ_Wk`9
zz07ZJRP?-glP4eEka+mV*X!|;*5C4ed|12vUec*4nl5fx&t_J=tY134;^ora^QNvj
zeO<yL!{F(Zz{uFn*x({1KcT5IJxaoRLQXvne;OWHT*E6le^$Sul8M|oxgM_E!~gEg
zHd%A#iphStf1;hMTUt)AJTz15Yx;9KAXLxe-PC<N+2%d_|Nkm4Tk`J0P3b>h`_|9?
z_OH>4N$twXClBvS9ch{PxGHjSeOc%E?{)JS=kq6=dt6+yYSzBkirJy=;S)dgi^Oir
zl6WF1usHHMlkbMD8&k99ul$pJd4Ght?{+`q>ipQ{TNlgbDpzrA(=T4^9Ke2yZQIlO
z_J7BVJI~*(b?lz-XO3?%$5%enGi+-kE(&foWT>sFsdzrOJnO%#tnQj^LC??4y}7r(
z+Who1-N#2dh4=jZcH3uO&GrBX9kI_B-Q_QCdmB6P>YY0=Ro~yOop{D4xI^IM?}_&%
z@5eSv?@);<E#8^TP`CNBwA|}Y5{yZAiy!MWzDwd<FYmvodZJJET<4`hC*SmLuKd2R
zy!Gys&EghSE0!cIS=%x<nmxzGY|oYNs{3w!?DeZ>d$4egv&{aQIal@9=2dM_V%}Lj
zC9;y?vP`)1Mcx$}Ia_{hDlSO3Vk=EKIFEIY)rZiv*MB9x=jX|=T~OF5lbqZzXLIJ?
z<$}NbG}714UFz!~y>|WoXFtTkDl)EBU!7E$dO*8o!?WhyYzeN0B5{{BQlB1r%e}^a
z>%24dtJcSDPpUsEGQ*c+hhkTEw`Ki5o0Th9miC>VuK(I3{`tANKmU9_AGswXQ1&r@
z2-|}*GmSGZKYQnU;q>Y5na1g_o)qqpua^0db2@z%@3d`9Grbb`Z&))y{@cF;ubbnp
zSMxvX^S&6mq_ObKecSlg+1KaBxO=*GCYlH>HB`9lqjy5W=cQ?DZN21gi=vMm*RG$7
zF`xXhd0F<f^{V#$hnAjL!{e~?#iUgp9?cv699Onad-rVTs#it2C-hG~@6L_?aBf5S
zEV&#VuRP~U#tN?2y;FC2RoZ>5e3mnB@z<@^=iWXjaTMg6>KdRWToV86SO=f7hMs=f
z@11W~33u@n@UvJiS6lzL=Jj)*`kwhWHcVR}s;zcJhxfp$Ra$EP^Ll2_mJSRI+>&>9
z*Ez$&MKeR5W;V)xyQ8&dY2@Z#Qv3?5?(F~Zp~8x#)Zhc3Z_g&KPn%{Kd{MT${Y%oE
z+hp?dl@I4j|34Y+e9y?IZ^=x_h9q&reBRpb^04gm1v00sj!g7+pK&d|xn}L7*#WWj
zjd$L)om5T8ny_G%$GR_F7fvv|k-a<n+P}41*Ky3-ovQco;m0pM1`8hS-ge^hL1mGg
zH>~rkem!`(#%foW_s;1i``lKBe7bgOdqwVx+Ybbj!YVhl9dJuIoXs4c{A}0ERl-uw
z{>KK#JbvD6|M}SjbKc#K+F>OJba)TQ*ZpXmU-zrCK5}!~#^UFGd~!As&wu>;{oZ%4
z>)aW(Rc7n|{nC0m^=U8vo@9o&sqs%Y>(2jpQ&_5sPj}{??u6Gavrp9ZytA3b|L=#x
zV{h^I@jYuijxA~NY`Zyorep)ddY+or;_K%(>ZV3tZhrsa;Vk~j+y~jSw*KEW`M!$!
z=^UGezKRDuBCZYf^W7>N8076g85WzJU$|h4!{U$TpYlF@?OXq|<jV42IiVFS>lpS;
zcPLaiuWEPv%l&29HD@n5duy)MdD?2HKO=PM9>vOq=eh6b?O7|-c5Q>g^RrX)KZX1W
zcKP8Vk=P!#CZj!4s^R&$xypKaec$ib&#(LYOHf`u{&`1lujyAYQ>A)k<>vSMfAh2c
zTvgZUf6Ugi!J^^(HnYSFcMTct|M}}X@7+g}jf~Si)_r|6ujQ4$+}{>a_ppLbr%tNr
zpFVm1A;`AJ#`cdgt`}4r>@{>|zHsy2%zn3;Bd_=G^@~i6ocy@n>Vt6P_RS{e+b1s%
zekSXs$z@|W-^Ri)@kH$%({C2_U%TG8CWR>FudVT3{4sxh)ogbwJEz~%-hREg>_bLi
z;VSOUax;%ET;rT$v323ejYppz-Lw6dtzG@2;?Tg^H}+^f<!#-&);7N9XVdnueXdW}
zPEoV(ua*3LW7?)(f4ADCC9+W)7s;k&GHlDd+_uN&@6kM8-@-z}@bz&ESAAN?a;CiA
zzwY>*v&ELxZ`b_dJ~~muJ8$BgT~lW&r%Tl>es;jt_v&BUzm?@TcH4Ztzg$C4Kkv(?
z%+t#ax4n+|<?`L|&b>1i7+5OwK3eX%ySK8u^l_{H&90nf|IOyQP8NIk>cy=WH=<H9
zPyDU@ut0SihkV%;QO<`aRLi8Q85sA?{h+(LZ*5Zj@tv~0eZSwH$j`CgK6m}Gx~1>U
zT8}r#IRu10JTGnDpLu$@=}ou%Tc0vZc;BA7u&w;nSJjLBEsPu=0(Q4&+}~syzNyUQ
z)}~D>)^tptw)e<>xBuLo-A6jCw<Nh1pSi>!W1c5dv~!MgJKxMI?W&6lo!RYvK9@NX
zH2+rd+P~4CKPuPD8$UU%7;|RtjR&Rfo6i?*bvmNoU%#f*bj{JC`R$M2F3cBJ;eE6;
z_0?0ad$E7@G_MEG_`KsA=bNa9l6<1B0c%<pY!}=hc=N;OC-Z;4Jm8;I?9F|eOLBjK
zjsH>mrE@3h_`5%Rnq>CyzLZMK;sWjKrx?Bzet$Uo<9&n7k19s_rZM%Mm4@Gy^#8qg
zt()~nI4&>FDL34L=M5tZsLOMt{kU<}zl^P!THN3DQv83(iP=~8`%E{HdXmX@cedrm
zj7v%?soNtaZQ6hE`f2Ucl3(v?EQ)sdoO5Wi+r7D>+Ov|)*dA=ZUw8V#LT5><5{=|z
zJqPdIn`fAO?8>~|-zz@*p7vW&Uz>VB+oxmpfd~3*ljjA0Z_hb>Q@7_w8jIPzwVjhY
ze786Y7u@Hc<Drstv-tFl=^Oi3{-5oYc=K*q)zqs~Yqq>ouCx9meLL=U+7CV!vofun
z?8aZ1woTcRa&oh`#QuUB+lR@n8=D;Cd7NHpUA^ZqZK<Mo_nBo3OV~IQPspYQOk=NC
z-6<7szU_9zvM;lo-tXM&xic*Mc7Fb^xJUmb&#z{VH@)v?&Gq=p+`pBZRy{s?qcu5D
zL_6zzxc2IwMYpH#+50LtZ2yj3>%zT-c#Y2T7I_~(e~{1LTJU{N{DJAW_bplUDzC*o
za81ISLmQ`rP1*EjXKIJb*?6VnT~CwDtQyXpJGZrd(HREYsukj5rNx{7Omi-lo88>q
z%zfAH?Xeeri$9ipdvfDxGH8(f=HhhWh^i-zyH+asuV21dy-aZP^Ru=#-!B($`MpAx
ze|x=zyR|zgEcU(ImotCg-HKZsapi{&=<-TrU7IK<>$c%@@7$h$c_ybPO~1H3G`{Fl
zaYSi}=;2%SyvY}rxcYKWxZk~r>yuI74wV^8*#q=;am-t|>c8>1S=<8WWh{j|SGVNN
zFH6q2y|9Gy<)Mk)?l-1x>wd3Zryuh_W1;4mwpU&S{ANFb_{#YHe7q!Y^Y{L8&Pw%`
z!n?;F=Da_1a80ww6tN9Yuj+mk<+O2HxXWp2_i}gn{BFm2eJART=kTuAdH#RefBE}w
z|MeZ**j%`w_`&mLd*cmX9j^ICw@<FUEMyqAW`@vaLk4yKc`^R8*IOzJb<VIXQUf*I
z-j~<+ukF?KKW2OK$dArdHftaMoN%|GW8uxfNG{fJDW3g)Pu*c_2@1DP*^=^k_3WR2
zPrP69bV*=9)PYa+&!<n8n3{3Nc2=fb0`J^r>*AzioMv-x9%($o{A0(@4Yj|@?mlV$
zq}Q}pyJ)xcmL>BaR9|K1e0X9f!z7l_r<o09vKn!cAGj7<_de@?Twn0&m1f&k>0{xK
z_bEkWRXp}ee<G>HzvYAlqqI1?c-X!jlX_-L>e%iOk)FsqSy=6}&-wavDYGmWGljkY
z$tV0Bj2$Yo)-8;+{PIrm+PsL<H?z}EYM)F#d|LX&#h%@ZA~NGZy-5kLrJHW<y2O06
z@l4g0M!Un4GAtISFD~;|)EADaIq108=A>}!e1k`AQVvqg&+81|%FS|kqm)+j{o}0C
z*_l1oLgGc6&Mf1N;ho14>?l}&bf4pn7cUg~C$W9}&R8#Ak<RAQJuTTu=&AHkd%2(O
zY0cSNyqkYXmH4L}w4LAXq4MaWU;n3!<?g<FG_}LF9M9oBFlCBJ+Syr0@9nMLS@@Xk
z-@kt<Dk>k&*Z-T`(ZTKz?0M@|<H|M8)A)ogZ;#9tG5*fLbxM}Mz3FP2IMcR+eD(ZI
z6Mk1cn)Iz<iN~E_#r$n|F7I7&Q`x(H0^_oKt*#U1&OO_}$Q-e&MDy;hQsI(!Teg^(
z<=;EgD{cPb+FEI4_r4?N{ER0*dvLJ%&5e!Cn>HB<2?<G9ZOLP=n(1?FS1IrJ<L_>7
z*I&4B;jg^=ItJd%AO8IO{N>eEZg+S0s_*Z7m)HBvwJ3hZb9-CvV&`@~8M~Sp*VabQ
zuA1$;DebJ3Td!1W^J3vImyD)7ljAw%75c9~dO@ODhTe(G(o;hWxK-9JcwiJVtzquw
zmF3A1DVZYM0$M-aG1&htROrwIZ&{8ji-c}0nz-Eg2uJYyMTIICCwy#QS)M5KB=bVx
zUaQ8byF)@k>L*N_=2lqvxG3({rsU&%a+Oa64;?zh!ONTa@6XR8$B%zLE?@uP&7B{A
ze_jobPrbLNvgGBZ)&~y~o}HU}`o+b?Kc7zDEjaJ=bp6k7HlJ6T>a}tEdhO<|2?s%I
zt32xdehvTh>63@Aud3FoycdgCt?F8_LgQZT_t<M|B9jlvW*ys*Sbx}}<cUS{@mB(q
zgm2yvjPR{D;BnA57T;a=g=M<fs=dEVK5wh}RPy9v?U{8<JJ>iMYTVI&Uot;{>8!Es
z5;5-|bskZ+5<v#1URjIYO#64>)|twmPp4P@c-S7fF^QF7<;s;MZ*NVFulu?5VpP-C
z?CVDP_iU!=Mjvb86lMVJ6RNHM^(FDfhD6Zbr_y8jcXmwNvBTo<UP0kxGb4lVK`}8t
zF)=Z+kNFQ=yEZNJ^0LBDDVJrH&M>;WyVumzY}|Ntqy5?~Q^Ts##kvJe&apgn<SagU
zc|v#Y8NENzpkedAovY*@H{}H9AKwrX-lTN-53fU}$&=WCP-gRVu5}G3#O~D3{^`7v
z@#M*q4`-&&OMG~!)t5i7VX=FE(YrgAaWx;0-YPaUG~|&mX!!s4eSL4-?!?1vHnz5v
ze?A`1KCh~#W>oRvftB0=cGk^b7{0x|J-wA%JSZ-%uesTI?)4=>nn5p_mHKol19<v+
zs)P*EI-f8aoY3xCs35&FyE9U{LHq`1{X9V}{RP$D!TBc(o}@NTW|27?BYfqid+3p+
zCpPuG-?Z+;rFS9?CdKPFH=a0qHub@Q#vi|aeYz6te|28`#w1o%Rn@HZpTB=kKQTd(
zAti0qkvq4yW{0Qy+}@TOxvL~|@oRB0F(Cngfb;7*Iyw@bpPT#j*nGR%S*K2U{rU5U
zgPZ$s{jp;@wP{w#)7TP@_sMc{a3mb-k+k`harf1#soLR}7CN`z(o>X^lM}lv9g)3c
ztwL_=%JRgBQ=b=_h})bsz7xTo$@4_U^s63Ew~g$bKND}q9i4w}**)Lp6-yE}Io#qb
zI`254((@`um(JNDo>jBF61;D&*NgDla)>8TLxe}lgrhz_KHe<nMu2+w`{ncNoYW?-
z+`BFN`ns)b56;duXS|yKfA5anyC+Y+T(N!GjvW?Z>tZ~Mii+l5Sm&X#YVP+q&@?Hd
zmg=Mr9}2{DA`TpAOw$ru&zzRYur7A@w9Cu=i+_E|e0C;tNAtl)N3}Yq9693h?cLq%
zGjApP*%euI{KF;d>&>2B&JWYQ6gFYkoh!QybT)-d*y7|Tw$bL^mkMD8#W^<X0^Zun
z&Au~bnf`{9Cz;cd3$92soRwV7xI*~n&!0S!Ml78!LFa!khpwBuEF?6P@yg^j;Z7IO
znn5k;?~l6mH&uPj`t|MY=>?9>1tld<uB;4>*;h03#EBEP3fD$$eRQgRs`iiHzk_3A
z&%V68e5P5hRKM*viJ3EJR#aDK?};xyro(%{F!|Vo87pR9Sl`{<-B_ONr1JgA)rh9X
zCEU{#7=sTpCr()2Xu>9$eb$WSO_TXIi^<myiJ!dKyzE|I;?Cp=(JYtP7YMk_W83I&
zYJ1L0c3%Cz%A%s8ivNGVORu?fcT0VyaB6C5*81-sKPoCJGBU)+$2*9g+q=CwA~8|X
z&d#nki_O}~YE$uZzp(XjXCEGJFDxy6`v2ei|34me>#tb1Zk_D&H*b7SPg`|GC^|aY
zs{GxV^82-*O|l+-e$O7Z%U^rPpRjDkQpOiAUv@5EzI^5Oh325mv6pZDcbXS{f9slh
z!M>z|Pg(aWO*e&vW?U8ez!6%it9dRkl*QaVB{PJjY}o|q4o=grc~_Lwcy?|#p7iV;
z<CLY2M?8YxI~gxo`|yxj@cTm>POOo0h?OwUlZo9`0?Nn-uV0_O|Nq`~0>9Pg*Er>^
z`*rW$$B!SkvL*B;PMbB$tEQ&r?Tjy9zTCPlRe$*0xjw_>V+LtwBp99)S^oa^Hds1$
z&B9|hL*nA@J&~H$6e-ov_UPK$=$w0dBwL*vlaiEVt;?>w*mZik{^U7xeB9jF`0f7~
z$XaEnF+Y0w(laMV`kU&@hf7yfuFBiS_P~-uHtAJtM%xLusSJAF*~i!tw7U9g3y+Fd
zpSiwUPf@0RXEp1TJ55277N(aE8APsnDj^fMan+nN&%9DsdU0O~vg0>Sy0Rkh%gf8{
zckaZ*)qV|C5%Qd?G~w@W)BNgNo74THw&k3>wA4GB_rPrP{7tpL%kEXb-+QajXlBp%
zd)57NwpAa_7@s$>2oDStJa7Ns=H0t@KC?_#eyb@eGJ1P!>*{*p#6J()<qL|67P<F7
zyZq{XqalNS>@Ju0_x5)7^{HuSbj&nPH_E=I6IbQAcfs<Yl_~G;?5z28Qe8z&?a|}M
z&IJV<j<F@UxUih}tDKj*|KGab$7WaG2%N?>H{S58p2_lMM!Qq<gWn%v&<K@k5VGFP
z`~Mnf1=rco4?OL6L^$5mr@qqV^k2zyN@SJY?r9AcLRwt2*SE(M%FWq(cE3_|^r=q)
zFEd{?Osnq>kFTA2dwafd<);)ITU$xXpz8PA)~?mvoPHj(_$g+0S?`J!8rRlFx9{I?
zf8OqQ&f6W3z1t3%nVGW81;=_M@9e9c{pU~3w>LMNU6c}UZ_6#!YOde^=acug+}m#J
z<MwiJay~pUQCUS@{qxoE_=nG*FaJ94>{Rw+41b=@&d<2N&-V58_3R;*?EZE?Rf3oK
z9K3jO<H78(H4z8H<7<yjRCdp}ddfv^$1|M`tJdsNW=vL8Ovt!b>Bk!G7}<Kp^1c$!
z0q-|^AD3n=V_Tqewuoy9L(ZF!d-WUdOnH{cV0N8pg1pl^iAJjrRgc>iN9a6T+;6w)
zvgPB+{&tE61`~>(pEE3ZaiMCG&Mbq%M=qd9zqK_xdw1EM4~Mu*i<q*n?X$mheN(Ep
z-&`x#loXZX=jWbYbeCT{eY!>Ux13#NZ%^$ke!ipXtJdDCuSxgzR5oqjY;4Nk!?>e9
z^Rn8#ipRaT>iMNiIwnmL`uFR#{#I6X&`jXZFPHs&L3>{xoXFXszVPVea>h5Yq5fB=
zHJPwo`ugF;EaOck0`7|9u^Tv;Kd^Wo$X;;jK}KIh(2wnHQq6lTy*@`wQt3DI36{vo
z+8A->%uM6gbN7cIi46bs?XCCyeYIEjy?gnx{^o;Q^}lc5&w3hrMNmvE?08(pIurfS
z!)_<eom=;K*VfIO4<A3?{`&fQbBlc|R&-om?!USIf8DKZx!v>U%m4lT{rQcJ$;WPO
z;>vve>@Rb==RNz3dv_h))yNfX(mBL1Wpe5D2N``QF6%63+QGKo?5sI|K$%~u{kEi~
zGZO;Y5|X_h*7q(9(bCk=Sn)iotf*+wf&~i>X6wc5U|4bGn0d~P0}l_kcXo9p-Pn-$
z<mt;7de>Rc8?4X>Qr&HCUUWWk9-~I)(pTpKVl!XO<v2e#N!fB{T0TP;=TZ^NrS}e=
zz0NRYY1F*qD=np;?9_aaYRa(IL|*3<!<~J#*15N~Bpz&H6%iM&&#sy4p>pW>@#XUv
zBLe~!gk9LU>{t4o9fd7zZ9*a<N4DRu^RBD2J9+YC*7aZScE9iF?_X~#S6yPUJ@3WE
z^&u&XjV8@{?0Z$nwxMs{stH>k?O9o_WV6X+%B74aGwL~R@VVdNbkW<|zUcL;KBKd|
z-X;utZ=0O27WKONJn^0F%(W5q7n!<^82<kGqoJpl_Ug*YEjc$QZNFa^oy+mPPDx40
z!+W>%uG6PaKYn(0cIl+x_o^x?Ebi{^n>KCAIxi|Fc1^2y^<p=pWzQ@M|5!XtT{>&8
zV`;_FLvJ_#I-A&c;#}lCei@Vd8}{f-Wy;TY=(J{BcF%XR2ZwuJx$K?U3&l6Ak`bw&
zIZeDs#C_$e>E2J5-Rs=&B%W=`1Hq(Mb0an?Nr<H~l)b*z%Pp=qVdBJt%jeg5xw)~`
z|NFVz?RuZA^)%2J;+{P=Q@m8;>;IY>8X9h$q<4LNyt<v;ytlWvGp`EzoIbCzZKiQL
zs2y2ZX&GPpRWxYj7C-)jzh@dGGJ$gb+j_(Iv)@msdL1cvJ?601v=@vm&wf^hh&Wy>
zeIgWnq(yO4L)!NsrHK<S+Sv0St(?03=F#g{tS|OeYd6jo-l<vsF7(;|y&IBTgLO7>
zSr{2jI&s2dtybqUzqzLlHnV45T*R7}m$zfbjtymRZ{50n`qU{8KfiU0-R!Er<;<)3
z<oV~%pZX2kx4Uai-BkAWmetZ{-!Jd0t-iHAKmPaoHK(utcr`nJYfbz2hoaomx4kxR
z-x*jVe2P2NDsNg_c=m~FF*~j(O_<BvAMm8?`h+COUBz)O6Qi>k%r+ltz9Vw_^S`SB
z+Gi&xyqe3=zLnvKmoaF3`OTXgCT8ZV`}WoSt#a#;Sa@|#Js%(6pHHXtpFDrQI6#Ag
zk8j=Qs*H?`y%*MnXr*3W=KJK?v!I9wkAi}N#kFj_ZpB{;PMllWlAL?y)Bc3V9?^$a
z%KPl)PTV>9fu6E(=TV7<izyof_ozEZ8BcyTaqi|jP0a7jR{b?sU&E>pHcK&0lIh-#
zLgn>)g7#at1g%WDwI#Fu&+q&HuT|#p^Y>RBiw~}-tP~UyN|JiaA2OHWlt{p$ec_9a
zCZ048S$}O+S7d7G<z(H~+vx|j#VluvJ!YID<f`{_75kF3^n!>D$4_dD70r%3SM<(u
zLKL^d8Wa69ml)n$T+Hr0U2knNOITPKsM-ASalgG$?XMEycjs6-a%RWZ$NA=UJq^3E
z^H=lQ$zFWRb{42V$?%kO(3~hzIN2yu;7NQF*V(CzXXL!UF_;}+Wa?d)ur<k*7c`=o
zdwbek>+(%CKa1ijpNe{Uc~yM5=pMN}PZqRR@1ncB=~uDd{&1ZWvt~2iICf?C1=;m!
zVVpI`6}GeR9*}xdcx<ji3g7kmgSr8sAy;Gq!tTGcN?geAF)1UoFMsAkD<6rei=<a6
zX%;S7S)O#XYr%}Aj2ss>CcBrtzjro&|6ey37nb_JU&VKqzt7w9wR`8r^7nCnOBu2=
z@+uq3o%+POx0HU?v{|9k_@{e{7qf<AnjxFQop6pzF^3NP6c7D1U(Rvaz0SNFH|kgS
zEPYnA|CBGI=akfE+R+;?ainE4Fm1`a+-6(-Eg?Di@RygDU*6fddFA#cqK1Zsdp^B-
zy`$Re%ltFDeLr)qo^oozlWnP44A(Bqv1!=({D7{&PG`P%EJ^K)SC%g^3|jQg<DiK$
z<D*-AmSQ@Vm*yNgFm2Adq@!NSGtMfXO`l(T4AlOWt~q<}-aLN09}TA2*BCCW3|4=3
zet!O$w=Y}Puh-xE``h7@H(mdq+;huh{*hOAL_!n0*FKey`Z{4-+ZEAe_m2MGT>iW;
z^y*Lf<M9n|b{|L;J<1wbXnyd{_DiQsvQJ%HX>$8==G;uR)3b`avSz6o&yM#?oo$wu
z`YNM4^IddOQ~i!+u1#?)F5ljMKh8LXA$8~TdByMl+Q{?Em7d@GeU3TP_quoGroG&!
zek`+@q?^X%A!}bX!IkMpZ_|`%YdKd{U)%7cW54O%IN6PF9%?z6IGeL3L_|n1v+-nH
zOx|6-{oqCkySv%Z=ZX$q^?z;hHko(+ioaD?%Pg-YT+}rU`2TrB{Sr=v(mx$fG~%1?
zA1+w%b~W=0uXU{c3@aaBmlm3qJ@=4FQNP0vi?zWViAB3K8Pd<pIM^d;yrpkp{5RPH
z+tr__Io-%udwGlhy4L>x%pdv!{#Ad}sVKc@;<fv!n&T1QCxr(dMKMV0uuiUzy6JTG
zpy%s|x5+*&?}E4bU9`J)g*B&sikL&<+!9;1fInUJ@=wnmycGG1CxPKj*8L}Io<2{U
zsoSuxWNC|y*PPW;b1#4L&yrm^H){&N$G?kF?3wcS=LJkk{#nf=p6XP&(1_E8LwoUT
zrVsM}f3Pq2pPzTN_|xalpoNX0UQ3+ou7xl}Rd6db)W@IxUl}sZp>ESrUB=+$^~~og
zgzGAmI+kv?5?#VjHa&WV?$qYVM(3_yI?nh^E^yk`jpbLYItA30&t@{Pww`_CMugqZ
zCzHi&>t0`53t9>5+|IXh&YHL9=2#w1pI_q>_|Wz8oC{K12R79_4K6*dv3By7`KBTb
zJKYc3PS6tP=ki#pJk5OHwmMCT|N9brE?Cw3{eGgNq5F55-8zvq$?gJ=C*GRhp3(jJ
z`FUYc(WC$V{tn%J?9<cJC(oS=d;8~_k2&juMXucyKOVNvG*0JpZs$vVd1>jAWy{QN
z%)g#tvZ?5)mzw{)Gdl_&cXW0pK0P&6YS})k#TQS^v)!$st!;Rgb8TYU+>PIaOWDOi
z4y)htv|ha77|VzLXH3frkBW!;Y)F|n^QYj-EeyZhozEq%eZ0m0?fJu6C0m*lg?4s^
z8N|3+i;9ZM*w@W@lyv$1rQpcOlfU2ZKhMl>b6}=%x=&qQ^n%$;7Y-h543Dd9U9v=F
z(V|5a?{+@t;O9Sn^k}PI?5+n7!K)pMpPe~)@L=Oy>+<?fACJpFe))1`>6bKKNu!qS
z_u|~#|2tfsb7A@HOR43WcTJvOZu)2-5oLBe`a9Dvt=;}1;aPK+yzS|HAbytB?~>qY
zndetF?qfB$^(mU6m($C8nJLGM)mt*6j24Ub9N*&fe(!g=dGqF-nQI;XT0_j&d~?I=
zFE1`O_uKvI=<4F)lc~3G$jZ{%xpOC^<ahG%;mONWiwHk2bkkBJcKI=v4;&Y*d~ZLI
z**4GIV!K1Zr=~x_({3-#^=Vik`J{-+UTLe}Wwkn&Ne7mDd7nL698kz9W4opAs@XA@
z7vCpb)AUhZF#oCelQ6?X-}p_NHvM=k|Nq2?hleXa9Av*;(igcot==&8l!%b9@Jx%s
zMV-R8`0k1}l*-7;N}A<J9B$*iY}K{z$JfAJs=MwiD4n$Jq$Q7_dFI?hB}`ez8KZI-
zXK?(x_~esZo!Bj=2z#~*7kT&W*0>*Bu;$vvsP(I4KKW_v559K5Tu7_?;ibyd^=aP4
zFZWz}{3yHfane^UbMxt(!fFZi1`<1dzuWz~zy9CP=ToMb*oSCYSj>>l-?Q=Gw%N0#
z^YZdiQc_mTx_;~BHU^Qi8(wrOn0j?LY~6G4;M2l}iRBq{mwfg5yg-B5>YLhh;gZxn
z*E(+<Y1a!0a4~ed^Cx?^tnNmJJq02$R!!Lr*F1d=pIcbAatX_69fn@_DQ~sj%516k
zOA`I``SVPRLM685#;>ohKYsNps{VeLsP>M6hfbT%%NnJ4G&2RvXv^b10E)EodzI~5
zwwP#XOZRQ;>g`>7U+mm7mM^W7v$yzNG%NLviTHKsWca7|+?umN0>@lFyyNQ26SHNz
zFpuwtz(H2OhtK5K_84z<Ip*?OQZDfL{`&csUfoZfbj>qL-&&68SN7aPS}}VnCQ9e;
z5sZ(&?{-xF!2f^W?RzKPG>a8$kT%PCaIgA(DrmLhT<h%@^}Uz-%{B2_#?1J4>dXUI
zr=EJJFiqw8hOfLUzP;yW|F^8PYun1Xg;9QjtxKYF#0@kaGZb5T&Zsw$x%A)ep|6oz
zRQT(93ysGNoB6WlF3R1+@3eu((WsSOuA*Vh8XYm6hzl?N$|O8K);neDRMX#o8X6ed
z_~qB7xy)X2n(I-!eBFZZ^>LtG+&6AUzN?A=Id1#@zq+DRLk~n;o^xfha7jV)p2yS7
zEpE<IYq;|9{o)+Qu)sAvj+<4s>iUUWw6Z%|BrdEMRu4GFsO5d|%!WIi>^nU#)Xuu5
z>7%_sUgl@OYmwZ^r2=ecE?c#R&M-`7Yi8$vcCY&V(FB7JzwiIwckpkwn68q!`SzR7
zj~_ec#khhgR;*#+!i5#p)wB2fxV^8|TE6aw;?JKyd!$Ueetv$QoPYn1mxZ)>-jmz;
z`*TZbE-rGdsHl(meYWV$jg4#Wf3YpUUz@+X$Xw`x{HFSiXP6A`xU_DFv#8RDy>;yH
zH1l_7W-u^6kN(2*z^cxrsBQj~PIl4hQ<hHB$z4`+?YzOC)V0Ag!W{OW_EwDy>UWJ~
z6j6yjKPgmd_uFl^C2XrqcJAD1^YMuAk6*vcX0U+9lXx%R)QkOB@9H<-ZtnE>x|v(H
zm>fEE$fxMs-QDHJnU_@NRll>eDt&e2{{MgFLPA0j`)VpTpTD^|o&WW<wU5pB|MYEs
ztgGvD_s$&-?$<5O?85(zrGGh})4!0tEc5(ov&V@NUv^y6^f_<9u!%o1f-%BcQT>IL
z-iAv_$Nyh_>A}ypDMr)C>RV8K-F2On3_9o9F2$Vw9Z;^jj`7qHG4IzKPxP_RfA?U?
z{n9jF)#;P31YBMA{MY4OSNZ2vJmTzeQ~rLpT>jp@dv~f{ug%@{?%CPdk$bC5-4+Wr
z9PJiQHjvoydfjdb>uaZ^Btw>*X4<e}!-RFQyRY>#|Je%KUzUAsP1xMxmzS2FnP*!+
zo0VIP!64&;0%-q#OpHujUENu`_37v5>BQ~XQF_1O7Spf88$+X(XUy$VTDtnmtz#Ak
zpE6yT^ki;Gm+E_tB1=aGu`kc=wCpl$V31&Q3fq(FYjfgP<V=G^&$TJKq5;-|M;37%
zXcn;WcrB9lQF42Lo8#<xzj<bc@4bKgc)NIfea%F@*j-oTqqk%TE?l@!#<psT=VY~q
zPo7+P^?KLt-NGUwE&%}o7cWjfKK1q+se`#oPKVDva>T{R*!bj`Gfz%TJQh9w=&@tl
zb}`)9TW!96-><B{Z(qE~h>3}@sQB=}RD6<-zJC5?{gqivzYc%1&z`%ew5Rh_kia>+
zD0RcV4gU&W)l07p-s1O+kwb<@Lzf{i;@b^l{X;93H7RW><d<Q|yuG#WidCfj_5U_&
z{2c0+GW7gfd(AUS@3n$N&SHi+=L@f%d;9qDVQ>AtS6=*3?zg$L?(?x@$AqM_J#F=V
zEt$Rc!8()dYioWnZCJT}n-1gTi4z<9{SQA{oP50R`W=_5$H#gt>aDFGzk7FXiRWaC
zx|qH8)5Jc%=2dmmICsg)^K|NQZC&GQ8VL=T=0;uKmM7wy5*x`7^-sdV`ppZE@};5|
z3<QdF*0^4q6+MTCdFuP~lT!ZX?6v1t%zC+r!DQ>KSyEcs+S0y13JMAqELyba=5yO$
zFBYeyrw7NyodXS|78WMHx>CO~d~aA>oLu_3IV=Brd3!Hib?Hd;Q7a2=YyXu0Nw+?)
z(zL!;6(3-Gc#7l!@sbY@7c9-<J|Of-LzO>%SLWOmcc<h%c<eR3rp{=Jc$VzSr)zey
zUNAVZX<E}tji5G<8y?&XHpK3F$@K5t?)MfI8&dU!*2*$xq^G+F1PHjgy7KltuYdkr
zSVH2)o6qa^tdHKFx98WZ)n8s-Zh!M8hlkC1^7+p0Ze=~abq5XA)2EB2=WcAc)u}LT
zlWI(vP08NK*CMYtSIDxzxE}pl<$74~+MbErGCq38KQ1$tEx2YCy8GuvVddjfXWq2C
zJ7s_W1;MD}yS51_i=;;0mzr5xQ>_ubN_3f4{ppC8vELL`mv^tf=GhW3HIM6nZuGVf
z2ifHryt-p!Czd|#x!u*p_36{69bd0SN87S(h~HoL=KlWqnU|+*^vlf5jM-7pcyDj@
z_4v(e*6^sSFHf7^cJkDzLkABs>g%uHR@1#q)I`MSTgKc)sjIZ7>IG%LWoo<C^k+iq
znKSzecx2|(A6U)pR(ELryeM@e&iblJE^qZL8=I%_%T5bmNc+2HO@HS56{SL@H*RXz
z%SW>7E@s&B>{^84x&^cK9$b&BUR&35|M&a-{@2&Vo;-Cb%ix>7t?k^74i34h7YoDY
z*T1{76SSS8SK7Sj$A`pcXJ;ShHNWHV{M=kdi|TJW>(;GX6IZ`?*FVe4%l)4p=C^<H
z;o;$$?{~}3%(tJv`~5y?@#)W^zliBZxp;bd{tds>nc{S4_qKoXPokRIH1tEJJvbCt
zP_n&8{Qov1o&YXB?+Xck?ic=9vxMQx;^miEdA2@2r}OlA;?c+dUqxK9IIw2^)a&7j
zYv$xdF|6N`dRmN)Cu0x8^3C;|jf<b1c?g<Z{Pg7HTC3-|+wZ!Sm6@Hl|8G-SS=l3D
z2-=0W;a{D&xVT%t+}#D)+w1@T`}$iDv<|fNRY+XL!`9Vt%bnZ#N_HgOwNFn^FD*0X
zlvwa)ZFJm<|65nBsbunyJ<M?9*OF_RQEHnXvP|GOmMwF_<WI*FrsXS_3Ds90RyZB0
zrTLnnWaFpacf8CGr?kGgKd)Ax>c8J>5vLV?(^(fRUaY*k>}^)jPf=@Y>q(O)-72})
zE?2eU=C#8M7AS1XyL;=wjc)yYC%X0b-B^~r^4vw=n_m^I<qo-J&VBYOXCcFv*K2!<
zwLBQ#bF94_6MKzO;*SV}TVJtkf0oP%llqvCM@8fH3Z&`}AGl?^S^LZVt+RIWC(XZZ
z)w+v^Iq|yF+TfUI*NsLlPP-afdoIpg1Y1nNd%;)y!_>SzAKi?MjX_(tPMkiy+J4@=
zdFO8D?~k?5JO7N8Z(C2^gEh_9;u&sPYHVgR{+>Pe$*Wb`Qyt$qI<Htbi+j$dS$g#e
zI~GabxXOR0dFog7uWK}dXR;)%6?S;_!`->C@6+E`k>~UuNUnPmr_?g_aw?-m+8K#|
zpQi8s@aeR^uz<jU35w1f{QT-BCQ~L&5}KwHxv12oc0&i#1~*NMHG3IYQj_}baUZy&
z{Pnl^^J1}TnGZ@KuS3)x`}_CE1n05DF8@E@z5bb9YE#R-XwBQF4|-;*UjJ?3Fq1(k
zr$dk1p`n#qTu5I2d=o48i(6Z@A0O*|{PlXgx~l5ZlOG$arc9siUh~KC)M>A)I~!C*
z8pQjw_5aDPT|RYXq~mqXyQ{0F?UZk7XS%kL;mi7;f-7}cnZ<$_-h~(4YFeOp>PN8c
zWKM-cZ7+)Ic@pN<{rz=uef<8k_x;`7k8h^WH%(r2&9dTyLVe9E&QC?__uclGEy?Ea
zPjkhNC0ky-2>hkT(Z?DxgJZGzLFb3R*{7C%dsFi3rdIL(OF^BbXBpN#cK7cK-mM#d
zp|s$OaV~SL_p`dwx0Ke}HYI(r7gTwj{-SpKHO&?S?z#KCx1OorlzMtgUqR^O<NeQn
z>)z(z;S7Jy)c5X`%LE-+{qn*(^%kDXR;`s4<)Km5pZzlCE~%XP`&BeUugvyYrVOu5
zUNG^=@a*(Fb)atVrln#B9!Na>?!R8kJ4?MG;^!nArz@9Axff(G9#(i7oPEP%?PL?(
z+UdEvD+MBMzrA7T^;)Gjw0>IC$Bs#YOIZzMxFa-niq^bz)BGtixqJ5H`J0qI%4}Nr
zu3JSV|6IOsRm}YT+F2joFaE<PrlKuB?TgxT@ei+f&e>hBTXRli`jkSw*roH-62)$c
ze>z*|tI41nd!f{8;!^je;#2fq-O_WP9bnEE(0|wC=En!3>&{GI?UC8MOU!}2Ugo1B
zlk#zn^dC<P8>(~|jK6EH^{tZCOUNqYJN08%&)#1;441!0q-3wzJ)8UZr1KvSzUqx~
z7kvBVP0GEK2|)}|yCx(SJjjn)o)PscFST3Sy?pKD8U7yvZhQ`38*K8n>tp@WC&3<U
z|03dF2Q%z7DEd;wIAdS*YY*SkchV=ay6>*PQp)_g@J{lvywf+VK7=px*)dO3c-?iY
zwhazupDteRl4Nu6<cqOdUpnd7rShBSe(bk8xY5fyI&|hWPpRFD7|y5(#w!&Z@qHYy
z?76>wk;SSz7e4zu_;PpK_wRxti?=Ym3jFo%7H7884K_^%-MM=g8{LTQzk6U?1jDXh
z+SPLDFAM7TZa%Zui<`%bG2?)hxIEtiamy?3#6%1jxPlj|gx?O>9~Qc-CV*q(#%Z%B
z+~W7RDjKDpxx&Err$X+A9@S$l2CSM4p<9xV^QGM@Wk0s2q*Px-X7&EOb+1m{l3Z>U
z#?Tb>CGEwV=YeyUia2fUzLQpbB#YbO|1G@)2CE$!_doxXt-sawYwMc%2W?$$u01ks
z2YYii!xNcnR-Vq1yQkh4&W@iD-J$KlxMES>-Cc&y_x=9(;Y-+eC&j~Gt~1S$<?ow!
zO2;Q!*vO}z_2*An0SlMNWo)nW8Fe1WJQdMocXB`Q^DW5uFLwp9lGoOkI<+|-lUo~X
zGG*UwGy64Mv(;D^bk#RCH_xnitP*o4WFCv4jZgjKbLZY~IKg;TO>oWOrayoB*o+g`
z?qn!A#_jJk#kO(bHij#a+zG$*ZomGwR@jQ^(wDFaw;vRUCVtl0#b8tSXU8?cF9(%b
z?l67bdiK)Kx4&X%2jnu=E_|aDW3#+;(&<avu8TjJeqvD%)9Tx-PrUwx_ti7=$gZn#
zxOBPc!pq&cyBV$oJI0yI1*<i1NH3n9nqXvP)Y07y+R?Xo!-fg@`+hFFdA#i1otc)!
z&mO#alXI-aO5AEunI!YvHRWY>>PPl1DCNq%VX3j%-?&Ws^}Ecqk0u#CTea=M2{l1`
zrNRSM$E{goEQN0@RsQiMK<!|O)au-NgNE+(g@2S-O!l8$8p{1*dCh-T%?GjzOQlZO
zvAlCU#h$5{(~-w@;Le>G(88HzzO&uZ($wVZek5-0m$fR<D1LUvFy6vjz>d#vZL8w>
zjJYm1xz=vFQg;8rgHIL*=9Op8b%}g%ZTapXj>Nln_m}>8>1uR8-Y($!+ZF9h2DRHa
z)ywqHZNBEYCGq)!Keco2uj^;}@TZJJc4;Y>;u$}4)`XH0lch_Se%+paX2!xqDQ*!n
zsk$n*tW{g@M=Ip*zH}>Pb$-DD5gF@wm#tbK{VC(vZ6kMCjOzeH)yC=D_2fCEIo-oD
z#9w%2-p(nnaGAR+@4>zA8FN|A<u;zUz12^#<z{645s3q{W=XA8-g0th@$-nyzxIp7
zYlZwz+GjgO)_l|BtNX8QopWC?zaUXr(cDx1_4%dm+XQaUU<gugxEJ$4B=pKUb8#!D
zpXDpoT``kzc-8+aqw~t7IJKsba4q=>R=pRkIt9{}-)8#o;^N{z-?r~p)zRtUleH3%
zk~;Nv`+dKlprHEQ=Vs5E<>lnW6dD@3wkpoom-pw-wYS$;g4RXvyY1rX8Mu1h^|Zvr
zif`3F$Gpxu_r4)OTAxAIc1mHx%IGa;17jDSDOgk6yn11qjCLIJhCXYyJDdvBg-<cA
zKX*#*M5L7elwDKS`S5M}D!JUzFkk|Ys#|Vx%3mJ6eZTI^j^LPD|8f(9kEdtikq*I}
z+uM34D!Xs0_?RSD@qqE%eEahU8ksE%7JSuz<m&3`GtXw`ix(N7lg$GH1gy*7<$U}+
zzwTFNO>OPYijPU%^M!?l5AVNUEx*5ELD=)$$$rTSrK>B~U7h3o^3=AHgU(yeE@XfB
z_~D(jT;nD0!^G}?eZ}Lz_`H6_GOqYF|9SN%)TK-=`04P&;%&X$%IGPN&L2FczQJ;r
zCb$0b+{<R}uf#Z{7w57mnk+ia^x?9<y{f(a{Ij#oHy1ti`uCyT{=+42eb7OhzrMde
zZ+w1B-J-*rQcrvM`>QJ}H$Qoj0$Lnn`+ZB!AJ9^P$lYbRtJi0iB`%(tH?@9N)?1@F
zza3xR+xXSo;)46Z!o1Bv9oJ5&F*4U~xcq$nK2OOGwbhP{7INpZ{(heD?tax=^+Pk?
zZ#g?*m*}CV&lPhf>)mJV>hA9B>{Qg!T6M9u-{unsXl8Bo`JGi?v!0!q**tr;G{g7%
z_4euK=RJLJaP|9}yAltx{rh>o{?pC$`Sn|W%}TqzarvgNq2CnW8qN7BXXSt4-LEPk
z8=srWTMR;X^Q6}|oC_Cg=#+S|I#$lu=)(3y?u6wVPhGN^y7a8QXYTX55IYHur3^N!
z6B#377xIKp{8)d;?d2v08RIk_b-y_a_Uzenv3B3SeJpHj+kVXf9hCY0-rj%P+S}RL
znj4GjpU;Y4V{T_RuU)=wM*hB^Y|RHRyvoi}s+n_%Yx&gT*@`h-4h}cVbW2)3EnDCE
z$tm?r^zzfJ?q;1Vw|p2Se8s}wSiTlyii=g)`_$Rq=hY)gjgx`L+PG35J{3}aGXL7M
zUoUr0W&N^uS4MHIqRFz^Odrn7G=6h)bGvQzw+Bz3x_Z=maBz$3t+5aLzBTKrmYPpS
zY-3<>aP!5CBUi6(Jy^)k&tFtLd*0HS)21EE-G292m#FrOtE<Cj@7Lely@NBzEUP#-
zSt(??^8<(6b?e=u%9xkuvF^7!^`t#2QsssZcLKxSogPxDF@|~Jr{^EvDL<8;<=eI0
z4CSkDlm|qmZp~u#slUk~IC;y?Z30#cW|uPDuXxORuk!g^w&OxVLLJ@R*<Wr<RE{=3
zeC6CZzWn_BQ>UcfO^pr;YMMSheDe9quUErg-ra5f{M_8fhxzSQ)YaJ=&fER&5ma^)
zkiGjw=albkvyG*%ul>6HQ(V8$@P3bXW64gzeREfD`Dal%>;0|;CFX7Y_3UrXRL9!B
zE>iyUhkpUv=Ks6@Wc`UZoho6OW~|%Lx8sp__$JRK!dq{zYwd5YUEeHrJ4F3I|1OV%
z7ag8=7JRFI@xSBe`nj6~-E@rpm$qKuyerbcEv}dH@6S)&s+_wP`>t_tb1U20?)_I*
zS!ro$Y01LQZvOMfLg)6Nn3$OOGqLr%N;n(d-rjzBXYuni?gMM1x0`82&7Bh)HFx{j
zn7;=N95jzr-AUW`y6KbCz1mro>sOYyF`jC=G4uD-yYgo=Q<Zz-qw0;PPu}sM*;>qK
z&Ow$}YE3bE495?*MS5Ldyn6r7rjT$A-B{&#<NKz%j?<+Ro_`JqPQBOqSbwSWy~3Fj
zl<RY5<#8Q2aNvMh@7wH^n!(F9WL?#IxBq_~!?pGC{oA*j8yXriJbC(5P+a`@nVH5f
zudkN}t$6wN=H}P){+^zRXJ?t}L~mPjGt9Z+#*GM2zw_5^aedK^FQbji3tjH8q?^s!
z&ag%&@S4J$AM1Xu%M^U0khJO2ujF$~2JclwQXT4-U;Ns>$x}h#_N{sAFS-b%%coAC
zHKq5$@4U~fp0}61F@JsgaLx5CEc+%tc*Fa=d}jH_AI7t%ysL08{~R04G54Y`<Bch$
zudjW4Iz7JV(-Ti7CMF515{=K#&K|zJ`D^U#&(F`NzqzsT$gyKWLPCf7?f;#ar0QKz
z5_0UZh=_=QxcKq<1C7itudjcbKk4!^-{f0cPOnWk`TWw&&G*mjE-u;2c`fV0uj__f
zHr6x0@0zyYweJRfzIF8{Yp(mmEibW;H@tUdnp(pZLxHn)_wp(>++JHyHMf%cz!TmJ
zU&TJho}W}QmudO+S=$+WZmy^?5I)rQGEL~j`n$E??}End*2L}>i;u65?~}DYR(#&p
zJtRcr`T6<zUw<|=H{aZzFV8KelW=QG=9}Bw`**+J_lHeDMC8ac-DnB(buU$=Kx#In
za=&{g_My|Tz#wF*_GF_oPp@3RP`m2qx^zz~|CTxN3oLHeT({Y~F7RNYx3I%2iH^J*
zOdJ<-x#s)~dpXT?I>?o2pX))+oWE*M-3;&2rJou@k0o<SFF(yxaCcWJXqDBPxV=(~
zFP_*{`r4xEi^j^8D|hVJ@!^QD|CX0~;^N|bW*W6tzuVb<;=~EI?>l$w04-u;Vq%(A
zlXv$oA77fx@=IxDr)Kx=j0?$LHKl3sY>@`vqEEZ-yv^WC{dwwJer$eLLA^!yVYBP3
zZ`}E{G!`~!UrYM(l1*;mv)ipo|EFA%l{Y(ObA7YP++!NaM#cRzo>#4mK4{DGr)u`|
zDyJ7y^tcbi?k+Pdc@gk#$78-XZ}r`IxVaynRG**n{oP%uWt#<T^V)@1pDkYd*?Q{U
zeCC|hJ2IxO+pcjp=GlZzoIK43zJ6+-Ss%o;!$XVh*9`S$zZ;hsnJ=b%T7C55?(1dD
zvk#xtmo7ctt$o8<>+Z(oXTE$de8k<c=dR6lA*bUdkqlNA7A8A6OdKL3XSQxRl)2`!
zi-rYrrTUfq(@OrwML)@(a%jz-fWO&uf33R6vcQM$p}W6T!ZFF0R)R+wj<F_ekIs%h
zk$r`~zTi*si^}D{u5V1ad*%vnOmOV)?~1Go1a|2#9Pg1lywJHlVqcA=s;cVO<HEwi
zKd<lqcXWnf@)qvvT%Mkud-nYZ{k)Dj;`l+%U3Zh(!VX9+ZFS~4u=+C>`(cN#(Tv)9
znvc&`oy#b&m|W2$vEbd-(p4v!3{qwol_=Ks?-D<6%_&~*cY<X?cIS*WJ(2sa{Q7uz
z?WAqKk@8m)X4i8&#duC<ebB-wJj1@;j^E}3!@hm{dSomoO_(6?>)YGz&6|xu?cr;J
zy3YN#AMQBCnsAFR^-yO|{;q8+Bnxt;?z(RAwfEDrXQKBW6tsyn?6=Bdw|(D~tbKLw
zkB{f4zI(>E?t0xC-TLBhVO>uaYrWrD_lWz2VeH*(jzq<hNCu`oU#~@jT11tfpCuYd
z?D+X?cI37k$<EHsAHQc8GF~rxad)?Q{h!Ol6+eH({yv!1F=GvnL-=OtA1{ty$evay
zUbr=6;{L$0=Ne~&-%A}2Gt2tRd^?YkXNmmJISZ#WwUxV^ZFu}YG>WPIYSEwKr58l5
zU;AA?;mgLV=hNTCD@t8>Yt^uF<;pLwuC6|~Er03Kr70;X0umB8GUDSew(zYxbz`xz
zcEXW(-}-;6jFz^3TsPmRJ}>);9LvGOQ_L5>`0Z2w?-I9HW98#dZ0*{b%I%BIq8Y3n
zck0KUd?apF?CM?mKwzo$hdW{~?(C}ndo)_boRjNv%Fc<?x@Pd)zsGLbesyL**|+Ma
zriM4pSbySJ7`!Wo(Wdm3$Xx64wBvoUynWZNTrsHoQxRAHx3qUs<boH!6<#Voy}W*<
zYJR{jsnl=zr@!u#7W%jN+)n>BfzxIeX75<+XU16}&>}6h)#bIr<+}$o))u?lhdy7#
z`M<t#-u}R2kGrxrm$#g-e)vND)g1eewH@=i--PP5I8A4LaI9DQ<;~6M&9bHpF|o0g
zZ#Eu}*nZCEw0T7H1;JCx?`^i9@$ZhOyz~2NpZd7$YoGO&rh4?c?h?M&T*q%_m2>*>
z|5ql_4BvLg&(sL5I=DrAjaKs#QQv<yM?$~MTH3>GQva3x+9mD@d*puI$-ecOEAe1S
zB*V4R|7J_8zrS0ubm>gXiLI}V+52h|ZWYH_tuI;m<=@=Q^Vx4@?oO%SeE5I*t<P!i
zf_F*JzVZL&wB!G;W^QBn@``EhF{eeH|Ly$N1a5QXkx9DsIcoQX*HiO;UcNu$+a7oO
zR=>vwl#gtAE_$fx<)(Uuo{o+OyWj6yykNnCi?#D>zezrP_|VtJyIwDL*O8Z(m#<i3
z@OWCV@5|!#n_lF4_Psn;nK9F7_Pg-Ay^C0X*)G{KFKk-O?~S^m|INNsFF1L$&Dg@j
zfZ4ZPms{kF!zN27QQtNCRu2MyJdO3)rS{-qz4z<***6Xz_*w8FUd<-G_fvi2>i03i
z^MW}}gG$|3S5{hBT7pj9xODk4qeamZj>5viHIbV^i^#I(Y)CD8bK~F{>-Ps{Ed6vV
z?D`|YMLZk+{hYtdGCp+XrMng{zAv+!zxHE)*tUg6SA|qmEl)-D_=?C}4ViROza`<e
zZs5F@2W|3^GI=%W)1{~C9XGx|^I3h;PR|LY0*iDWmwJ`|y2E_)<Ea#ZV2izSr}R%o
z^*H_M(&IibVS>QF-}nE6P9YGGlIq&L+4$nci+_HeuTT5-=H{9C_VKSfbU_E^fBRR{
zv0#H<lzZch=MOGe2h?r+``qf^&Q0@ImE>=|J0U&c|LbLvuS+s!20f^5G25j*+hxwj
z`a{yEGfcySIj&DU*LbY_#!c<D4ZrUjoNfKKkBwO_@Y*)vwa;HH^ocVL)qb$=dcq6&
zgK^ut<2V*_#)>s8&|#~6bHni3+UVo=|9vyJ`~AkaPsZ|4_4~c*(FeD-CMvKT*E;G{
z9TI-%UU=dK;bkXNS6BHkS1<qe{z}j^e)j*I8}&`<E6c6eIiBwN7JJyM#VnkG=}Wyt
z59fqkTWiHn+ON&YG<)*$+uY;Vcz^BPlu?|R_50l9Z^9x=R&0JVNkGi+x_sxJJ$rUM
z70cXaK6A$NguinQ3gj$yZGS7nd3s^<>`i-GGuW*qzA?Rt4B73UBRzeY#Rs((|BN!t
zc_n-TN~{VCwlLJIeRRECZnf+1h4jSd+y=?jxAiyW8@imIxN+m#r&nDicklVkI^#>?
z?em+{1$pYYWajuz_2F2(@HW$iB}-b)&Nc@v0WU2*oVV%1g@C%x(wYuYx;ZKmYzOb{
zKhzN({r^vw_lDQ1JAMYI=;{i;D71d_tJ}zVW4Lr$@N@~qI?gk9>hHdBzGQhIA}-I}
z<F()+fg+DZlY*=sT>8QIS3Z>MmGOPY>C#d4jdxU1D~`NTe#@^th2P`<%ZuMy7y7Sd
zeJr@+tM}z};X_<6HZkbv>Z+QVO*`Dq|M<m=j^<|ObLY;5goXx&gn%x5TEdXCx-kFX
z@#ZOdg7e?4t$w%9VyU)e&7OLzn>oF6ZF}OGUcU<}>n_NBD%NgqyZFqJcQ?LF@(i6a
z*|lj4!?mKr{Q6cCPbwbj$o<p6r)Tg+^~NWQJH;zX*SeWr{cxB0)D6G$erl(4F2^uW
zS@&iByf*87`FD%8y%S$gHhA{_)FvaR4!06ZwhyQE_p6wiPJQwuMXu_FB4`O@{in~L
zPo6xfsHD`id|s8;>yBxsmrL_h$<$SBDHRql`lhkg_p#4To8|?VBVL%XZrf7illrM@
z>C&t(v(MV8bRVt|>ak{g%adul&WcZ9O6x*fr>WE4U0X3bLG<(UvZuoPjecaN)}D6u
zj{d%<c70=cc<TOiMVHAXkqm08s)kutG?eO<lwRD}nEW@$Ku=Ha%uM6<>2Xz_w;Oap
zQzUsaO(wqKnX4Nk`#D|XTwdkHz&H-+G|i)J`Ac@)%(?htzh?E1Z6$_}CdvGG=Qv{n
zPfX41+8I6nv)A05dEo1t2gm+vy#A5;CiA9easPpH&!;{&-N?5%gWcVHN2=(XinyQU
zd7Z}h>or*)A1S|jR;{J=aw=m)R8*Ax<?Yei^Hfw-uih7zlk;<Oa+-Z^_T<TjkIUDe
znWXA%QL>^lma%T>jvX^V?e1r@^FLjS&M*8?@cP=)SGTw8>+ktubZ?*4?dGk`+CKLg
zmhap3?N&o*>V|iI98yZ$D_0#oDxMe39zDNl%KzBE8=uyTC!S4N`g;5CE3557G#OG?
z&eLu+cp}BB@ZhTCG2O=Xd7;O?#`+eT)l?eu#Ira$`-+Feh+U9x+s_p5-|YP|yguii
z=a2h3J6>MC#$PCS=-7)*3_M(1kA8f7%+Mok-uL(S_sw;GtGKwhe!N<}zN51<^Q-0g
zdA6q~C_4XmvADmZzrH{H&ySCwW9`Fh&*^Tzb7=m*FX}?V!Z&vot2?*xB)+^ft=#p;
z@8810);#Ir*TbHN&UM$gvrX>X9wzH~&9hb=>tCtWod1p?E8!B?X7??cjm{6Iou4}G
z+LHd+bv~YaHKwkSE>(XfWzRF}wQW&yJvr4$!beYC<FVB1#BZ~f`Z(49NJ{$r+wA$=
z7SqWJpZHSK_6D3kP<d+q=lbJLfo_-kJ#X{P?{B;DeCpA?tpedoPkSm{kFU4QzP9FI
zhKZ1v*s(p8pJy1Qa((;u&BEIH^Zoz-wqJc7vnhr1@2{`PcXyRC<lNaYF>-U7Vfnk5
zIdf;rz1a)8Qs&Fc;QH!|i(L2oepkQS=G%?r+~3E(s4cMn^NyjW*m}u77G}BT4;xRd
z`uW^U`*FsfMTxJjpJJ$7xK7Xfz?Jn0mt|6QcRKD5zm}(Ss^Q6hP46U^d+SR6#wClD
zX|g^ka^gA=UwEjQp=$E6xLt-HU-8RX$iI<ExayHw-t}VVDS?hZ!39OVm#XUS8lU>)
zRqs@*93QOaw^x4Yo2tvd^9r~d{-mUa&rP0x@JPM$5+4DPMXDvy4DasMR%UkB|9LEb
zr|fp_9IMhU>vubv`(&-R{h9+>Q8F`q-pc*9g^ygkyu3jB`jp-Kaz0sxi`6g4aW~Jo
zu^}uz`uZN_2itc)n4VhjBKJng`b}z4$2BCr*Kad&be!S8+|a<<F>?Q#-Rx7t)YSP?
zzkR*3ULhx>+i&tQIi?rQ!nrZ;FLt#W_Jowh?q*;~ZJ+QiIPo~sk0PU(Qvti)So=3f
z-afE@{jbKOsmlMj_NHldUtBM@yvM(cKd8;+%pLB1wp;u(T8>^wW&DvXYgLkPXGdX=
zwE4QT&n@cf|JgV?I`W>A6cBK5b2Gln86L4Afl=BlC*j3~g`hPUXC+HkH*@pU1^pDd
zRs5x4V)xYbm-ejo`;y@&wR?8lD;EJboz5*u@@f4SPIn7Vj}NJ{E88Vwn=Jk3mqzlR
z7J;{mW-}S+>-U2;KW1K1Id$q(M}L3*w~b|GWh^W#2K5OC81CG;v##>ptXWcA+}wpl
zMOg)Rjvj42bm&mFoxO?4l#R*9H|5>6GRwVn<jl-XCwCi6HWR65Sovm=d~QU{Ew+**
ziP;r%q_Q?-zioQv7x$_~$ce-FvM=L|Y159)u`Ir^r_y-2|NLhM+2!{<D?W7S5a{&8
zxz^?TUOj%rb!^h4`bliZxw*MNe&7G?(e8e`Um6UH-FlNi?TQ(O%+<e_MKe5l^eAH6
zn@@GSr%nxxIdOjfGt(A>sZy&vll9F%Zo3v(a<bp!O@TtY3eT6F--KHP4spF)Ca-K{
zG-<JWzmW9ml4xFOvz|SB_NeXeaZ}#^=M(o_tJ0*OpPuSk)o;(c`>H-&j9ElPWWwCJ
zzSH$$qvl*pFbIf<II+}w`m9<X(7K58^Va^is<-Q1b?TH@ymQC5Q_nc~EFQJ5xp`xb
zL6T?c^lOGK0#3%eG#Td3o!i;fb?EF_-sXc2|Ns5{`0-=rr_<-p_t*XX^>O$8zkOd{
zU*G=XPx;+aanPbfR#w(4SFU`hzZRV@C@Sju|KDH66DLk6n3;jL6)-k@`cx#Q8x^vj
zqcko~4s@}Uyq%2x`e(Zv-|c>HXO?#-;{Vr!UH%`8S+;+Uckh_yoov2vOWjJ9XdyS9
zOq2cXn*^L9tnZdE#%I2|veIX6)mPU%Mk8b6&W?_Zi<Y3-gR=Mcd=nBB<m%<*cI@1_
zvFz=wU%yYEI(1`rx&F?bI~y+L?#aBYCZ-qDv3|WiD=RCg-`8)Sm)5&2YU0F+E^cvo
zm7aFf`?_CmJ+8@>sP+7&zxtY-ZM!;4(^T4jy1bTf;#epdE7qX<_0wtn?LRj9`T4Dh
zx%ubJe!bXT0l~q+^|voxoG5Euwne*szCe`4alT)M-mfKgiMi>p&RN=#bH^}4)|~@1
z0TFw^spFfr((Ia`6wVphFB-TNc^>NA-rA?sA~0(LQvio{(X_WM1}%Ii&gotkI_GiD
zlTo8(LtqdCSEB2=O}*!~<ZKs+zCLr}B_@rQ4Us_%t1|BHD*f_G(DB#Kl(maFq!n4~
z6Hb>VS=>|!IJQ;1S=@;uTbXr1SKf|?Y}?-6@(y@$ReY7$ArUW4g?1Gy!<g3^Vh36C
znO^9=X5>=LnIzJnRa91{rf{HPZ*%jtz!qMM<9tjnyN%~Xxo?y(;tSwNT)l)r<dD~#
zMD4kfYfE{$FU<^`^H6<lGKXTzO^{2cdL-5x$4ag*<>?kW7;)*QzvbEd_Zlq%*F3l!
z6xTQyx^1#l5_X6>$y@*D<<ZD(nX;}Nif6pQa$M0IPp#&BxM0<F^yR6FNjKM&@+h_#
zXlpWrmb|%P`0s1Kxu(vJ1*Ia1Pbd9s<aqfncQVJZ$!GYZjte+(Y@Wmv;Ckv;)NBR@
znR<QDEeE2aqM%ieuU=)XUCg09{S3d+zxBOV#zM-+HI$-XYdCQvngubeT9JQ$-<}VT
z;y--*dflpPL(<PV4~1rK`kyat`Os0r+4G_M+QlHBc`$0Uw0b{dw=x!DpR=VeY2z-#
zz+H{40%opU4vIQ=Jk2i6JsEX;Lx%0nslhq*m#o?ZoM!ZjG&n_U&^qP$tXgSj<ZBHv
z-44bp0lsSOTR>5r1{x6&d!uvvgF;7N$#tu)qp#1U_-%*-rL#makjr-Ln6YI`$SN)E
zt$j*su5g-NaE|)#vxwciu!$Gq<q1pyuF>0a9!~QVK6%dLs#Vv9AoZIHclXz;UFz*j
z5%M>513Ugz&MJnU?(W6W+w*?>{8@NAcl*S-wO>p3KYH}&#r^%D<rO^AW<5u{#e>7b
zu048vx90O%87~{Rg5@3G+{716jPVQdXv_JZrgW}C&`n4E=894g#g>4%XGI#c!`D4I
zYkvR9;(j|NJ3G1Z^76d>f4{A^tABoHXR%JqjtNJOxWrXFWSyoHdFa$s?Xy!NI#yes
z-CpvTE%M*dmZ}2d<3HU%-d(thFN)n@I=}s&3GVW>pp#OWKWyLsxA(z=gh`Vpzr3|I
zd-8eE&g;Mb%irCZIny}((?NE5gX(WN#V%rxR!xdHtne&L_VB7NNmlkB#kDjJ)(eKO
zeaxZQl9jWJ)j(6Tvyqwo+I>DQu0!|l&rd$yxAljNd%xV$<l}u=M}!xJcAZe{wRI`#
zz81K~%YE0yiSOn-vj&ITs+>iv8<s6=J9Eb8&fUAxGT*;_+xN`kfE8#fO1pgBgX8k4
zyEPW>O|J1xcYD~>e=Ts0pMKtRjd-E@qak1evT_zNY}vf|@X3>%t5&UIJFcy*U0Ag1
z+mDrp+xd-af0c;o$DR3lJ-+_x@p%@7O;4UY`E`5d&7D)GiEP*1A#m2>lvGvW>}!T=
zg7lYtW>j9eOsM*HMW=|<4Tag2rQDpHiu(HN|CRar^6uQZQ-Y^$wO#)Gec+1+_t*dX
zy8g^;^Y^o^gU*TW?C#DkICJvm(%glu8BUy)a}u?Ke>%L@2s`N@f5)((ZEZ<v)3w4D
z0Vh#2W43}PCnnbX|NH&x_Q#JOuUxYx1+)i#%9JS^GB2wc85_Tr-(2=K3bY*mcK-gm
ziyrYGNHDmtIsN>v_3L7HUp#p6;+Fe88#3#U|ClAv_P}$)wZJuD`R^WZtlrwE*dnlM
z<4mywm7kx1?gIGp_b(?eFKD5^&7Tj4fBeu$Ua@J@rWrPsMytctK3cc?-J%5x8eU#r
z4x0ZvH`n^+&f@gHJL~@czHe?_{A1<vd5=~upSNoN+#0>PoWl75-)9S(sZI=a`5e7A
zIby3_{hgy+$BK--mr6%)Bu>qFHZ}Lc0>_-YyQccv|DEF8&iC=n=JQ4OYrkK;|Nimg
z!`=G(JW5JT7|xwL2io}QJMZ+tg9mkHw*J_vRAh15-{*Pq+QkuD9ezFXQ&|3Uo}AA$
zt3Cmz8FS8xG%OHlY-Z!l`eY|BFCSO+a_O(zdU|@idEE62**(`RGhSTy{8e(e>u*=%
zW|uH8P$BMRX3Q4Akv-vr)-SK`>myx?#g9jLt1gXl7j)v7JeetggFDbc>!r*B@ylEL
zl7#<sEK$B|agYt1mQH#yu2}TuP0qI5yGpMaxF-K-?SFA{t;OS|r6RKp8!Z2v`JXB4
z%%SMx$K@beFKb=aQ~&p~FBkWxb$=5S*F6-FHwgIl&vf;_JHA@hI}c=njr0T=8MxSO
z<FnUaSy)=LWL+b6Y|dHS#kI>Q?zM*5QC9h?&(fK!B2E#qnhdQQ7(VVf@9-=^y?#@g
zc}u(H5%!S4b)cfaK(f+Y(CPW99VY_!r7&#X+Lu&6`B2Bf$pVui7DMDU8CoywthlE>
zNASl5*Vh_mudU>g<-NCn(uA5a>jD9*FlW=>6|)zfxo*|v`}+8MgQ7Vlb=R!A1e|8H
zh%`98xWRdixvV68(zU>xS<35po-u+Q#S2;`l6aVn&BcA<#950<MG_Z&`=Gz>ap0T!
z4VSID&hGAW_k6_Nb>bq(pe?gS8nmQrt4y-5ty5Rf@OiCqi0Ns;loCFJ3BR}WDKX?9
zdU-D8+vmP(fh_`y?k-^nnb_XWes@>t^5(^huLZWS-tv@bu4EA3v$anti}!i|o5#6Y
z6Ykcw2u$<ka!@Q;(NL`Nk#(cZ%2JWS)_`^O$`k62eBK8(D|QKkh*NvnN444=!ul!V
zl6xf&ZhrIZeMs<9P}pP`gTiKJQjg3d=5^2cqud33UmWALczia|4($IeGeQ18;}^G_
z-CWQ?f9>Lqw4P_Ib&o_>t-J#ER;NgVmY0XegQ@%XcsR}re64ZFDMqQjn|aS^iGPbq
zMG8d&@3e8>JMy^^>=@sibqqefzN(6fjjL8o>%YHp%^DSR^X*r!7nPJ8IenVDx_b8S
zbg|qm%}2jHD*N*i<Q>tn8-{KBH_Y81<hm17N-VmXv&=|SODpNqlans)?#89BLYkVI
zZtN^h@1FPjob`Ky!beBy!{Uv#w7QPZuaWY9-?z4I-3D8?KH>BA5{J8^+y!+nOxCOr
zJQjEF64(c`&Wbdgo~Em8Ydg26hiB5{$)I!Xzuzf7A3A??>S?h<hYnTz`FQ;7l%N}%
zdjHIen0KIE4`hf*XZ@zR;hM|7+OjxtEL5GX$q>Fi?(7`P;)3GhdgcfJe!qYI=H_M@
zn~DuLpMw@$9y#K2ukLql@lg@8R~qq&Pb8FoY`zxgqTOQ9B6sJASsWylbe$DxK%dQi
ze$Mo_4CHW>SKV%kR{|Uj?|)J;|5Pqhc-5*eW9i2|ZZ`50&I*F^luP$b7siPCV8~?i
z)`zoKx3{~`Rx9U7^op+RWT?748`RFbbzrt%%=ybX4+OJTTm+RSTRhm;GS6t9J6HDJ
zy?daI5f*Vlpb6pWp6j<(ea!-$<x#(T!-^Su?&M64bB^fO;VW*a|ID#JL)LZ6VUB+;
zOxl)5*m<7Vfoi=YrZ?+d7&!#Q#N4W?s{X$H^r@(*sEC7)&+KJs-M^pdVQV5TKA16i
zbGPSu#Wl{RQ)>?Y?MZ6%`Lm&b&!Uj~{ipc6<<^rw9@(;9+leDF%Pg3|Z>CXe=<2Y-
z|9`(TZ>alQwP)|%&dyFo1%3Vg9Xl-2&du@MU-$P`&0J1lwFi%ic0M?*U9a(E^HlBI
z;&Bm6-|q3^y?W%+l52r2oF$1Sdw0yu-!VTjX9uWP<K%1>%y4eL{rru|$AzS&y*)fQ
z?En2x_MWD5@Zv?mhNdQ_M~@y!SQI4GGVVw}F9)hEcNRbQ@bgQ%wI!2B&SnPal=Pdg
zeP$Rmatf<mx$kE;{oJnqwX5INo2%>iS=n#yHm_{hYw=)3sZ64h`KR)GsSNBt%$+Md
zURyYET-2GZ$<Pd$m9+o+MYyuEQYUWDj1wnL{QBM8)O2H0DtGO#FDvb@?X51KSMjKm
z?fJ*gpN*r_66c=UaYCx@bVc0J`5J2<a|jn5n)|ZmjJnSv;p@U4@oSYi6<z8l=PYAj
z`S9se(y1w$zW1I#dUR-pVX~CW=kMS1OME)M{hD=?#kgak&9YLFg-r%Yl4rYX&XveL
zVbH6{mi6RNl-k&tn$U8gd+r`bJ@p+^|7Xa$uE>z^7dj-c?^zr;l}!dU!F~KTcFO8J
z)7y85vwZDij;VJ~6@Bt}rhZe^rJiG<GpJwi{oUO&JJZE>-js}T7nCwC>M=c&VkQ6B
zoqz3P4&#DDb0ure#{D}QxbF%m4VoyhF6cUR`0&oZeb$A=->+D8T?k-YS#zeh=fU|e
z57a<fJ}uQQ|6rNDvtMKzxG(bxRDoQ$5RkXCRBPQkIgllqO6~nK>pkq#4CmNq$hv1N
z(0)Ag7?)kT)yg;EdXpiDfotI`rA?6sEp{0-e%!OFRA%8qjb%l~-amV0dnT_36)}gl
zO=}c96vK7$f%37-t%g2no!1Im_`am7O`Y;dbMnliZihN9T1^r-)aJ>(KtOHUY0rD<
z7J@yG)utu2&%HLW#gC`{iCx~4_ce!l=Qx#d2svfAb2%vbXiSaWbH0GhVD{{a=q~$<
zCm7O<=lcI>+HIln+L24qM2U4lSC5-=_4hZ+)@*Tkt#OFw+efqcMaJfz%H1{xytZ&U
zuC%kY`o<ZvxJ2FJl}kcidpL1OgZfoMLP8Z!m$r&Ld735bx?)9(O;};Qbamt*nQa&Q
z?`O(-Ml=YpeO9n9o*444Uok~seW{9K3-3gx0N3Q>eW`z!y*FfO&y;mt@kC^H#q@s`
zkB>V4@lmMV+NYw^Azk;UFJJNq^O^)5`;S~#L$YMOITD$dFo-PT^*WiZTl}-DdPn2_
zLTT*+r)$+BYt!3hH`<(Ie)CwQUOLiG=jER@r8<f&QztV8bcC%~*cSg|#`exdJ>52^
z1b-DQzqYYO^n>!G-!~jhj3W+4{5xLbb@IB^G=W22o{SnU+*bn53Wj~w`+M_T{LEuq
z?@~<Pv1G{lMhIHJ**P!0qJ>3o;z9e)1Z{m!MU55%%Seu>j@2ucOgUV0O79-S8;Sap
z^Ix9Uc~f}7YSxA%yOL*q`xKg+a~`_>^Au0|VY|_$QCoIvpL)v%rXU8ci!I$t3Mc&E
zFn{Tf3#}jbxQSd&iM3A*JIIry_WHyF1^bU&{}&kl{UO^t!<)l-3rJT&5W}h$yWj77
zyzlq3BE|S!`8tlGqB75=>z@6$IL^0d#;Mr)8cz%5Eq!V^F$T>u4u;1(5cyr%?mweP
zJdr0!uXbju_P!{05vK?VO@>erVd2BOPv3t&(OvGURab_a=1-Z&*?t@5rPLjmeU2wd
zuY5z$u3IhdN|soge=1koFeAC<tmCxLvga>!KK$}Pt;$d~UTI68X3GYKAcj>ZZr`4L
zZ}0C1FY2GHDHRD^-Nj|p`J5-(@~GOS8_pVrE{0P#?r~z+yQNR#h^gfR7x{Nf_{)Pl
ztd{?nCcGw{oBN~kBsm|orjIRx%BO`n6=$iiF4z!tH6-zgMx>0|Y~>}JCVzf&m^FTv
zK^x<lXMAA~`y5}daN06cU6Ch+k9npu>rs`>GcVViW|LE`?@wWR>29ISu|%Ko%RvW|
za}`;#(Hsj6H5pouu3j=F#&5#;$WNBR(O*<29CVENaLmDk?N^a(zu{c}4^Cxig4a$8
znpYXM&hufMlFM~|^YoCi!Y1A~k9<E_^vX|UF>GM?^}suP&&wA3K%+N~9MVdx3ofkX
z>e5u~SK6fc#K!eWK>aaSy@`&D&ovaLI-LtXV0p*zfwTA?&g1>_ju^~0NcyN2^E%&|
z<Lr({-sNf+=X!oUeoEtsP4&qq;yp5|Gv#-9XjLwG;KvZx^3YX%59jf2gP0G;ruJ0`
zwplmsxD*&A&<aX8vpjhNg2L97@?5<V;H-KyBzWbY{jr9kB7uH_Q|rrAuLSt=UY$}n
z(P($mt>0XlTTd^a<D{jr=*&AI(U?Uy&Ye)bv~q*?GUs0IcM=~~a319JpOd}kqr!v<
zvjo4a;XJrmjc5L>b!YpEwGLMOKdbBM>&u(^R5a|bd4lB}&NPvOJy``?x{A2o1ntO}
z?zZr5C70*%jPkCa-8QE*pG=Ast9MNa$}8t=mvXn^IJQ<zAl;^5&Bp_R-*4>?)SvU=
z2q*uXtUU$CX7gDvmX)k1Tvt1Xz0dUBjl_Q0Zx)OG>|eX;npMLF&me|bj-jcl?B8<I
z@APiZl0EA5<9glSsKmG7QYYe8im7T_x3kODGL`dZT5gIt`!{ylmAa=h%=@NF+9cKQ
zxhB}sJCP|M_4l`T5C7b}Y++^j@bT>{-RZyQT9%54hnF`wU48lPjEC>SRjVd#(6bG(
z+;6Bo_fU7G%a<36PyOuww`u;PN8Tl`Z;H?FTlQaaib(9EFCSSJvGW@L+{vh=b;`0P
zLA|-XH}vTrhL6>CN>v{WWMt?1)a50ISv`H4x}<*DoCVeE|EbyAALvy6DA8oS^3!Kl
z56emxfBpDB%+4W}|9=*rWN2wCH~qQubzMCJ8;@*fbMwpiZ<~!TY3OM!@h&e-yZBsk
z^U1R(1KxgL{^FABxj9x|^BE0S&9Q&_L{Lv+Gbiu+Yj0kc`1<y0T^Czq8N{&a%!B9N
zp`ogZjEaAL)W0=f74!IEyPS&ACUt+?zgx7P*T22Gf71MThdZy=uP*xcUnl-t-`m?i
z6OM9)p0lrs(Bb6d+_UGy`8!6bT_?}i|M-wtXZ=|3YTdrb$jC1*u7z&>%*^tm^hx(r
zZ4MqDlb<{PZ?3WQxBF<(%+C8@_4@0x{`_Gu_nmcQalh@dQ|HAK>d)={Zj|)I<JrCX
z{aVlK3m<Yb{CWB`+^6o{uKV&0`PbGQxqbWglj{}fFK^4()yydW|F>Sv-u!@g{F-N%
z{p|wZeoz0uuh!<zh2~X%d(ZCt9(Qfc&!*qc@6=wso@p*F9=cB7C3p!#$jrTaH<ixV
zJ6CqzyS!B~kMr~QG;ZF!IqP}-tNN4bE7z?Hd;4ee`@QYf^~LR3&$n+6KPI+w*NV^i
zCMg#jw*C3BIP2$KtM=kAF9NTg<M$GjzGx}K&VKoQ;hRTmwrG_V6a>7j{_*9q|BD+N
zmF2YN{$IQOU+e7Iv$KBw|FhhlaYfNTCG+dQ{(mnh4t*-cZ})*=>C&aE{{FsWSZgJG
zyuUvD?Vs!X-A`}l?+<<ZN7hQCKKz_t->QGI+!v*S7@`^<JV*#V|Ni}YzwJ@7^78UE
zH8ml7+h)y~JNM<awX?IHmlqT$XlZ$E{mks*=C-P;Zfk4%YU|t9DlT)^-M3<7WLz~b
zK6l@~S9z|_U%u>IzP#$Odu&WhN5=%&ke1wycQeDC>Nyl!1kAjm7(%b@F3%5J7t^_W
z_wH+fIbks|GL@B;G39qlque)o3ak62JUuma)%K9?Wj}xX*iiJ;i=k5X(uv3Y_UE=_
zUVd>uey*pE)0Wn|o4fzVetsmpxv<pi?;Cr?76B)Yh4QMYPyalfFYhJ3LBNSav1RQ<
zrT~z&hmLtL)@y*2BqoEpejJJ|8w`UOxInsYNJO%^rGoCFzIRW~eEYH0`@=&*CQO;q
zaxh_ns!>Q-V4!1QVBq4%^XAQ4^`=fyZ+F2%rrBn>N@{9uS6Mf^CNEvObjq}8W>)Xs
zzU`emcP?9JPW#1-BiFBQKY4xnpFcIAv9g<+m+PFZS2j`BZP3!v)_(kKc7EE;O{u-_
zZtpBsZ)|MznQu3D#R`pOJ~J<+G%EQ#{(Rp4`1R}CFJ7N#TfL<(?drb|?e-6zKR-Ul
zviQZlz1DlHzAoCcC+2m8+2g0v<MTd!x3jm8f1MGgtE$@i;X}c>IhL1S><f>t6>UCv
z;LJ?pkDot3K5Krz-lX0^aRO6-Dd-mZfB*jF+}^hK<nQ$J^UgN0a$D5?GMPDZ=8~mL
zH<r8%GG4w#_wKIJ#Y>hfIe7i+_4xIrI;*G7oqKk6{=So&&)a!NMoPN(%RPN^a<a|$
zJH=7%n>DxJDe_)?zk2KTyv?b#zrQVY@0Xi0Ws1ozeM7^E;c=C%&FuX3MQ?5xetUQK
zbQ3GLMctnrY@V%aCo=`8uHW;CYvsz7J#x0YF4lhh_;HS9aT~jQjQ~S<c=)@$-{bcE
zc*I?Ne2ZpTS=o*qJ4}8|$}{-7=i@Qy8@F$7uK1Y5uxQbu7nhgwuMS^-&0=Qm#_ikl
zzf|jA*_?cw@7z4w+fQm&hp$ij^5UXPy}LW}h5hyQNy*8Po6~wNmAM#CNH|>Gv2*9c
zXV2W)`Fj6%o}XjsoRE;veD>__vbVS1bhjDw-nkP4+MW$Mhs~zKKv>;x3R8gV@jltZ
zhYv44xN%+V?oE}S(|Uz&E=xY%_wi2g`G>DxpI#BTxTCZ4qSd6(&)>e~mBoCVX`KGz
zUj5$c=HySe^tULnCRi_7wro@4;kIA5LDxn-IWh5iO<Y-7*<$~P^XAQq*->!tiDd5C
z>+$uzX=!PH-&Vid$!>0L4%#9vTYd+0DV3(CCMXDe=2%P&T^;5rxMI?rIdk0P8}{tk
zqoJ*RS!3ecmzS6Gv$C?@xOubi#RWw%y_ggAo6p;w_SWCKq|{{gl(}<#9UL5*ljqHw
zw`BS9>?s~Mj5HZ;D;gV54qY8~_5ME44%85aU%!5tNpZx-#Pm#`KK-Qety%B)|DUJq
z-go8xzR%~Z3yX`Bzr47}yX*1uv$Ng*|NC3{bZU4<PtO&lRaZZM{J3z{s#OO!K6;cS
zBP(m_l~P@wc6Qd$HIbWN<*$$0+GSb%?8BeW=gn_gD_&7u|JTX?iRc2^b-UkLZOglR
z>(%qt*49K5DNTL-<0nsYHhg}5{&bLm+J#G<CVQ*DAG>#N-kCE#nhc>rf`SM8?f>0)
z5RsLYwKy*^(eC2Ki&Lge3knEmm_L91wZeb<_x|Q=HRpd|@h`HzS5{i-zaQV^(<gdO
zg3ic@s3!BBx@x82XLj^jjG5o=<Wpi7pCxp=WS;VMI>}QsVanlvpnodQj3&*!??2P_
z&!T7le%s#vRJ%X#{2aUG%eTM(Y_rj?v~;VUzJ77t?!9|Mot>K(x^9q^Z<KiO`DaK>
z%$l!XOFe_kW{2vC1sh11?5ThA*~-f5lx1&Jbab$z<H6&nZ~XYz*53a0*RNGem#TVR
zx_o)EpP%2Ad-w7xX4>-c@fEEL4-XFw4tD+{dFkrarElNn+S=K9{rV=NInkrweY@Zs
zhJOkZJzReO{%vJzd-d<%z2CllGcht!+J9ev`st+^CaW478P~2^^Wxbvx0fYR-1Xet
z%hKzkl9Q9Y)Fx-;<b<eA4pf?W;m(~or%s*n@&COgD?9t@wQI}v?Xzn=oM>xfbK-58
zwp8z|d1<`?8cP-}Qo4Hm`s;V^{GLC5-gPu-S$b`jt*xzme<eFRduT+&imO*ccizq0
zx^3I4#fzQo=KK5l`g*AdakV<t%wSfo`}OyHef_5TKi^i@75>kuI=#H8tnAyz@O!&=
z?Xn6D4Xuq)pX@0sC%0<Po|r}lh3BgiYT{@5xP7dM2@em~($NViF5YY-*Z(pyEFv!M
z+O=!b_Qb7kYip~xf70<~Nz})R7;|&;RcqEvx&J=g)wT6y<osLj-mTkoGv{1>-TwH>
z%KLIV_U^6Ut0~w2`q3k&xb@+>y1Hs<hm!u+{#^BO|9@2mMh1qQk8%xrm^m025+s=f
z7#I#1u_!RO+t}M{PxYEPkC8!uk>h~k<jIpi{j6D*&cNWpz{J21(aylaz_5Xbk>kLO
zix&g0Uc06>(`VK^CWf$w_Kge%N-})eb#-yGXV3mrwRhR`dWMEj3r3a)J32c#&z?J%
zRa`uo-<jb6gC7H<g_cmKhEQildV2d0W(H@Fsu{0eXZ!m4zI^)B_4)JX%bqhdYy}HH
zdXzMG-n^`|G`GKh|7vM!1{z41*m5(hab{pD@X5?vsim!LYG=1DL~H52dvUorIT`{S
zGv=`|ggq3jH(*d+wtTrLSL>C#ch^3CoP4>M;egg02Brd+`uhD=*4FmxK7abOWyg*c
zfB)9*jJearaKQ6UDWk=q#~)8T{`ln2wE6STKaOWGXmCHkz`!s~5fo@T&fsupgM|Z1
z=rJ^;ayT$BFq{@>0BNWpSqDxH(^XRU)tK&OW?*2jzft{pr^?IqJ5v`YGcYhbnDd{}
Yn7N{Fb>ruE3=9kmp00i_>zopr0H@z3BLDyZ

diff --git a/doc/sf_and_dist/graphs/jacobi_dn.svg b/doc/sf_and_dist/graphs/jacobi_dn.svg
index 3f1351d80..2715c2de2 100644
--- a/doc/sf_and_dist/graphs/jacobi_dn.svg
+++ b/doc/sf_and_dist/graphs/jacobi_dn.svg
@@ -51,7 +51,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="73.2" y="93.7" text-anchor="end" font-size="12" font-family="Verdana">0.9</text>
 <text x="73.2" y="65.95" text-anchor="end" font-size="12" font-family="Verdana">1</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dn(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_dn(k, u)</text></g>
 <g id="xLabel">
 <text x="268.6" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,63.55 L86.01,63.55 L87.82,63.55 L89.62,63.55 L91.43,63.55 L93.24,63.55 L95.05,63.55 L96.85,63.55 L98.66,63.55 L100.5,63.55 L102.3,63.55 L104.1,63.55 L105.9,63.55 L107.7,63.55 L109.5,63.55 L111.3,63.55 L113.1,63.55 L114.9,63.55 L116.7,63.55 L118.5,63.55 L120.4,63.55 L122.2,63.55 L124,63.55 L125.8,63.55 L127.6,63.55 L129.4,63.55 L131.2,63.55 L133,63.55 L134.8,63.55 L136.6,63.55 L138.4,63.55 L140.2,63.55 L142,63.55 L143.9,63.55 L145.7,63.55 L147.5,63.55 L149.3,63.55 L151.1,63.55 L152.9,63.55 L154.7,63.55 L156.5,63.55 L158.3,63.55 L160.1,63.55 L161.9,63.55 L163.7,63.55 L165.5,63.55 L167.4,63.55 L169.2,63.55 L171,63.55 L172.8,63.55 L174.6,63.55 L176.4,63.55 L178.2,63.55 L180,63.55 L181.8,63.55 L183.6,63.55 L185.4,63.55 L187.2,63.55 L189,63.55 L190.9,63.55 L192.7,63.55 L194.5,63.55 L196.3,63.55 L198.1,63.55 L199.9,63.55 L201.7,63.55 L203.5,63.55 L205.3,63.55 L207.1,63.55 L208.9,63.55 L210.7,63.55 L212.5,63.55 L214.4,63.55 L216.2,63.55 L218,63.55 L219.8,63.55 L221.6,63.55 L223.4,63.55 L225.2,63.55 L227,63.55 L228.8,63.55 L230.6,63.55 L232.4,63.55 L234.2,63.55 L236,63.55 L237.8,63.55 L239.7,63.55 L241.5,63.55 L243.3,63.55 L245.1,63.55 L246.9,63.55 L248.7,63.55 L250.5,63.55 L252.3,63.55 L254.1,63.55 L255.9,63.55 L257.7,63.55 L259.5,63.55 L261.3,63.55 L263.2,63.55 L265,63.55 L266.8,63.55 L268.6,63.55 L270.4,63.55 L272.2,63.55 L274,63.55 L275.8,63.55 L277.6,63.55 L279.4,63.55 L281.2,63.55 L283,63.55 L284.8,63.55 L286.7,63.55 L288.5,63.55 L290.3,63.55 L292.1,63.55 L293.9,63.55 L295.7,63.55 L297.5,63.55 L299.3,63.55 L301.1,63.55 L302.9,63.55 L304.7,63.55 L306.5,63.55 L308.3,63.55 L310.2,63.55 L312,63.55 L313.8,63.55 L315.6,63.55 L317.4,63.55 L319.2,63.55 L321,63.55 L322.8,63.55 L324.6,63.55 L326.4,63.55 L328.2,63.55 L330,63.55 L331.8,63.55 L333.7,63.55 L335.5,63.55 L337.3,63.55 L339.1,63.55 L340.9,63.55 L342.7,63.55 L344.5,63.55 L346.3,63.55 L348.1,63.55 L349.9,63.55 L351.7,63.55 L353.5,63.55 L355.3,63.55 L357.2,63.55 L359,63.55 L360.8,63.55 L362.6,63.55 L364.4,63.55 L366.2,63.55 L368,63.55 L369.8,63.55 L371.6,63.55 L373.4,63.55 L375.2,63.55 L377,63.55 L378.8,63.55 L380.7,63.55 L382.5,63.55 L384.3,63.55 L386.1,63.55 L387.9,63.55 L389.7,63.55 L391.5,63.55 L393.3,63.55 L395.1,63.55 L396.9,63.55 L398.7,63.55 L400.5,63.55 L402.3,63.55 L404.2,63.55 L406,63.55 L407.8,63.55 L409.6,63.55 L411.4,63.55 L413.2,63.55 L415,63.55 L416.8,63.55 L418.6,63.55 L420.4,63.55 L422.2,63.55 L424,63.55 L425.8,63.55 L427.7,63.55 L429.5,63.55 L431.3,63.55 L433.1,63.55 L434.9,63.55 L436.7,63.55 L438.5,63.55 L440.3,63.55 L442.1,63.55 L443.9,63.55 L445.7,63.55 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_ds.png b/doc/sf_and_dist/graphs/jacobi_ds.png
index 9aaf64d6611b3ef03fb41ca0035ba60d658d7841..d0996cbd70cd89bafbed506f01e6c3310688495a 100644
GIT binary patch
literal 36276
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO+|JXmAH#oCl{VBaBrmo*iN*Zm_dYO4MXI0Od6`8qu
zYUi{nW1X$H9|c`E(Q@89D>F*#-OeS`7CqS4_~!Sy0|w8(x7$BA+h}osCq2RL{q^qa
zt1X{b&il-|cY6PM%k#x5+~Iiw4lXV(E^dcK7{t!a<tR4Zd1I@9prGJHxv5&GK3v=-
zFURIkY;36`!O+>!(b3b?d4m-s9e6m2K}AVP$;gPO0j$4`aY9E&$B7dL3_^l}f|8PK
z4oXT&O3H^BJX~B{Qc|GWd6*SIW=~9{t7eb&c0Zp8uZh~~^~Pw`*SFj6Cp|qi^~8x2
z7cBnWOrM|l^wd-hZEfL|Mjz)|m2zo^uRHSc^75m4tsNz2Lf$ZSy!cpDTx^(fVuIIk
z`~QE6S=iXR0w#V_Qc?<ti|aGLUlaV=PT9Th$Wrg=AO8J*pL}aeX4F?tFRw$F{q5I=
z-j1*TEBfu*HwL+XJm=?Hw<jKMJ9zS>=iRiMn^I4lIB{T4<!6QIrx_W{^Y6J-R9G-5
z=;`r=g@r}c`-lE~+;1Nc6VvnHLBfpLv%{_A1qB=P_x}}3KGt*a)z#InOV{q|=<IZK
zabXEt6VW(f!UVScc7iYYnH2(+7X+=GFl*MTe{&{HYTC5P=*jcv-4Rp&Em^YU!N0%1
zxBmJk!o_-Sp6%+;+n+vtvbq`?7uWau`+Me!AL&8y!OQ)Qetmtt@cX;iit6fctNBx>
zw*LP9UfI}q^S$dzO24ex92U79xOh?U`@6fr^?V#02j<uR(~NVh+E)9!Y|4}=2aX<H
zdaYJgMyBBTxw%reZ`{0jb){Z>e0<E_Dp7`4w!fG6c64y;`Sa;?>ALA1E39}LTzmr(
z6BRFAz8n}B$XH(fJ*su;l`A0;5fL_KB^n}JcXpL>>qc!^5$Yhw!ni%}uG8kUvkzXp
zh)9*z*VkWr{I`0i%c6aIS7#UPl==7XU)0u6t*JXIKdbH8vnL@lGjjRsojZ19h&Fk9
zdrzD>le4_Me8!9`e=ojUv`FdBzS`*5ubKGe{ZE`Y(Xf1Z`qb?kJ5LxC3UUMrZz_2i
zv}5PagU61s+1c4;TwcbzX6@RG+j66GZfsb1tFHY0y`v{4Dqq}FSqxHj@1EScb?atW
zm#?cj_Il!t8xddL+!Vfc?b?eQ8<pR@ef#k7<L0^6<<}yj-Q3vbRll>eu(Dd@JKHSd
z+8W7SWpBHF{P^LOn|^*CZ+LjPj77nMJbMmXO-;?l)vL8{ZOvX@_~%%!bU|t9(GEdn
z0eSg;Md!8y$BwbRy}iAC?OI(nUa6KZUrI`UM{mzNc=f92_Po1H3}0ScWL~#!-K+KP
z$M^sF<h^6pE+r$QO+mU^Q@K`$uW#GG-+s;7wGUsu<n;FT{_^rN`)sq^Rad{4zP)Ao
z<=tKBva+%lmzHwJ#KvA+=-i%F|L^G0qY)dESZ!=<9z1x^V3vF9z@<w<b#-+SI|>v(
zefpGDTC0>*F^5ql%SkV8Psf}&GGE@_7LSXI+puZVp})Vs7k+r)xaY$mZVg@Cqkn#W
zHvRSH_ICcq$NSwA6BV19n+@~sSb$RInVH5B`|E6Vbag+TRG-gKv7;jC%ZrNv8X^^+
zPO4vA>Med}cRBy=^7qFs``h<EJv}}7;v(0nuY$Cue)#^~-OrEj&)>fnSBL8#Id<&P
zrKR2+oSX++xy2v6e!V(x{_NS^Teg^Jh;aS=cOc7CfMv<jrJ+@A0V_k4bai=;_sKe6
zUl*%5)eB_FjT<)}^xOYCaIl$OP)MjrJAB=NLx-GfC;vDuU%z0<5*9l<JE_g-{bF-P
zL`4;Kb$MG`TcxfCYlujgWC--h+w-NTr`!Dfa(Tn{?Z@ZW|LeTG-2d^DlapuI)$R)0
z+^Ft1=fH)9&VeBzEoE<SElfW@FF-?NN5MlTzj-#1PtPY@TH^WR<?{I#Hl=#|%(s*E
z^Yi=hdj0-_Z*L-9+}x5rJvsT}%F5u_x+5-E93&VzXHDR@`@wL({(tS#=zYum<~n6$
zXxRPv;M~g)5fRaGb94IQ6)QMqo9ADPC|n()wXyDRm57K41H-9PrwsD%*-V)>?a}i2
zb%#z&RKA+KK5lQ<h7AUL{{Q<eVPCh$Z3eSkTid_Czmu=73Vn5yFEur_;@i#ijm6LX
zYQ9`_|M6<|`jSt^8X6i0Rs=52%K7|u`~5@Lu7#;z|Gj(CBq5!M4Gi7l`fa_vybbN#
zQHKs678Dn6KReqz`Q4qJ88<hn_Q~0D)z{a@?5~rx|Mw$#YPZ9x&nMOAKlt(SF$XvI
z;rjo-<4v-!`P9Dq^z?Ma+pX8PNG)Hqi0SjQv(ABmf}pal{C;it<3G{)dqXq1=NCUe
z_i*|Ax~A2uwUd&QP4oUgfA;Lr{r~^Un{DJhUA}H9c*?eLM~I?8;Ny#XtIHW11cZeb
zm(Jgodz*`)<;s<iuNzOC@L+8C@a3|<{kH$l&dz3KI5gScF7oM5QSC4ehL*_9X_+$H
zw`>tfF^Zg8n|F7YDuck2qMZvuw5}eXU-?XuvEjq#^Y+=F*K#%~aBR=NFUFAZb?Ur%
z>)u^o?9R{FARsNh+Hl_F$&(ozPMkj<F0ZYnCB(qd*ViYN`}ol#76zyFaeG&-(Y3OQ
zVo><<=4SBYAB*iL?=F8IcJuwk`R5-U?KaKYuw{#gkFRg5w0T~}*Uc->^~qYZFgSU5
zcuak6|KkBOW5b4|qg-D%=HA}M$<U%cuVPW$bv30zk?C43t=i@spnRFMY4hg7H#ZDr
ztjl=9*T=c0rKuSi8&8}vg@xh7$&-Qh5B_JUe*E$AvAp%Wr>CbgGBmUEulw}p!NKN@
z85fmGt#g0;_;KL!W#P`wP7hB{$8Is*E$^abt*x!+SQalkW_DHA?&9>izrPq8j(NS?
zwX5u{R9AQR#l`OYKYsqan!RTKzhB%828oAQ*8b*^GT|uNDRaDE{`i-dmkqP8>9DY|
z9XfMnP25%iaDyVt>D!x|&6>f>R>&VJFD`aIJx%xG#$<O9F)<};>*&RQ7qiN(joMoE
z=7xFR9R`Mqs;aQce}NUdD?g{L%_=J|cTY-ElC!B;FquJPs@K-ImA3<CndkG(^lAI@
zrDV$V>CS4CuU4+P^=GE-xy7s&y3yON?CPI8SN7Vv*zWTCwc^p+at=<@jaHa`8kA7>
z{CLzo!=g}WNl@nAY-OdtkF*jNsXYP}4JRflFAUMzSoGBE$<wEbmX?y~=jI&L-~T7*
zY0kuzFAvu<YfU|MyzjrpmXPb)7A<m0_Q{<(Z5mU<y={4hEK8Rz)zH^(U%NJU?;-hs
z-S)=0ub2W}uT6e-Zf^JO?fJ<sFD-p>d%OObGiM5(ossmJYb83@y4>v5_2+`7Vmu8l
zy#bz{oD65<@9h8kO`65=z~}S!{jJ>MSzAvm^qp<Su;5;q%j|9a_gX&sb8>P@z1>p!
z{ax&gS+fouKfXNduhe9B`}_6he7sbI7`9fg_PD(**Ywz$es^yFOP4NX-MxPCqM-LQ
zor4pV-6zbQ+k1C+`QhWo**|{#cw>8hJU9rF7*w)SPMtn|_5A0*wNGCxPJb`Q+EQO-
z;{3flc2@}_L(S*2=B9D{6+6OZ8C=}m!*9O3_|g6CmW}D><(@o$zBqb&-q(4O#wq<_
z7VT|qSu*7X1q=;Qdq1u7oo%*Z!v=?(938!w9RaD*x$&jnH72~fyL<bo&!K<kR(|R4
z-*0Sc3aS7<{P}#InSoE<Zq3!NogOwk4K8eJKw<o_!E5QEPft%zoIjtRpP#?iJk4g;
z(cOiQ-FhYGW?x^Icx6SPMg6~;r5~T4oz3p=?=NFlBjG(w=i-dcQ|HdPxwx=Q(}`qa
zkg%;X*;V?w?ep{V$w#|Hr5^wJbXxz$hD7EyYuA3f7M&lutIuocsx1q@9PJk0m~fDZ
z;lQTU(_8*dw7ItUyV~_HOS`}S2vgP7<t;2Ml-gSJ@u)bcLVNS}?Z<Q0?=!a4f02m~
z37PV1M$pPNAHS_zx>Qw6KaPh1R5u(mp5CPJ;K9LW4i1hBud3%*m1^bW<ZLK^AD44y
zM_{dux;nd{pkTz#qSU2!udl5=ydrS1*5AsokdO!M@^uUhCGYS3-FRJ1X=0(Ygwo-u
z^XKa`2+T6i*V~eL+0DS*T%3U;Xl2Ncx7+WV+*-D58P~aU=a?8Al_qk$y}doWzO1ZF
zEG8y~h2hZE)#0YUWNj(}3Q9^u7&!d={G9&(``fx;fr6vnbZ&;0>v7e-cfY;4x%t)G
zz?$0HR>S0D9Cvq@i>nBADoj7!>O0#k^p~8DuI|;_>wo<G$@%c%L#N|?vaBmZqMmLu
zY`Rdfy|MDk)0ZzbOI}`b-LP$&7z4+&Y10mE%e}32wdUCwNsx;eSn~7p6*V+G3JMAW
z{!4~#<?T`6aEgqaX^?V4fU!Yg^2rvx*j*gV?0h0NHa1sGLqb9_z7|LCE?c{+zqz^j
z!Sm<p9x6hPT2ohTU-|R5nZf*;Po2lUTh{z2SeSo*U(?#PYZ)9Q3=$dw;^Nj_-P*b0
zVWG6dA~y%M$qVE6*X^kNZ59+9{P5}1)^~SzgW4A_E-Y+zixw9bpJP)gq`&uzkl!4O
z#?|5L4_&@2oWJj<+P%8pxqH6ftM2IUU;icURwFa}qhDWNgBnYI^X+;+KR<u?&K()s
zsxJp_Y)m#xJtb0ld%*$)Pzz=4_Irn3US7U2`?}taUAvNATv!;fEhloSv3>2YFO4f#
zYO?XkbokCTd-&tyV}^!?28J_pt;H`d_g{ZyxpO<8hrj>z8xMXI>gebQh>0x=y}kc_
z9v=rs!_uXxOV4&!e}C6IXO2v-=-Qx_B8iEKSMB0&?krCCnP($;dt2_|z180zynELt
zXIqs3YCy%wvoqLMe>-w-Z}rBUn?`r`R0<zGdi2Bh@8SLLU%u?zuwjFjc3rBG<hS?t
z``_N)p8WaQ*^d7H@crc#A08Z>VOhNF8n^Yc^Yi)5&CP56d_2CR<fTxGkz^aceBV;<
z>5ooL)xNPMbMi5t&pndH35kh~vAfG2K07=6#{PQyoSd8ouU~i1G)_-?c4p?*I1U#V
zUjI!6PuUVrHoe?nFu6OHTkvIv*HR}}*VcRUSFb)jO|3~`!J<WrJX>3S{HQ2-ae;Af
z)z?Gs_y5-`vn*W}qLuykxe`ZHl_9sF<US!+$$Rm;XZ~goGIdo`Q`>s))?&R^LI$cr
zo|C!ieLZ9U#Yp_?kW$xUQbg&)eoyS^c(t<j_cs9+$2UeD9b1k`(ykk8D7w4hn9s^J
z4t{ZsH&O)z1BDaPvw3&+?4PzW(d6g;Ony0=19x|qUtI1#-|P9idwaW`+xZ*?SiZc!
zFTZc!zO7Q$mbTp4X8#yguH;!}G;^Jonv#;T$>W&|GcMoS99HW$XLnEW^mVURDrI?G
zn<h5H_Tx&n-Eot78&XqKca**s6Vr>~5Eh>7#rWaOOk)YF5)C#!8IGMXecSI<aohj<
zq1?tJ8MONKpG~#Kf2>Mew=X!wIJu+aMd1`t(b9Lbr%YlL78YhH%UgZ8YsJFUl&6nA
zecjDlbyiK9;s5XZ{~s;xw{wb$l4@#d(wZB;Ek`o#?5x%kCp;Jqyt=yj<Gt$lSFISB
z8g|Z<IemXd<oj8j9VdR&Y<b82<cavTo%P1-(JgFcml9pCT*$lQne&0+Mv8c&&F?px
zcT{{-dUkGZ^vf7mS5`h5iw48wV=MY?zg`IjHKC1+jHEXCC@Co|V!NKgoZx%u^5umg
zS`S~nT4nd_-8()84_{x=)jDAL#3_sh`uh9~3e!(tJ$~lwSw;p{)|ji_E-o&<(UWW0
zHmK?8=`l1+nk4jfqx-@2m7kwo{dRj>uC!V1ttJ0rR%tj_6)CmkO`UHD9{&h&lVp&U
zkpcCLUSD5-`1o;lhJw$}d{3kpeO>!t)t#Ni?EC+In|;i1=N+B^tuImfpy3Za$y5fG
zhL4YrC%?V5m4lzZy|a_k?(dgio3B@bH*DLsZrk|@ip~l7`Ro79nH%14-tIqBkui8Y
zCCg@34#S-diOitbYjt8=8pK&$T@C6hWM5y$%Aga!PiC=OZ&PzKvyYDtD0j`T|F`p)
z;qJ1xUF%|Zud-KHS)TlP`+a7CFF)6UMsZ$-Oy+GUes<>I9LwTWw)fXW8qcvPWRjGW
zT(M%sg$TizXrUFa?o99K=vcAP^d`d!U3K;4zxb8FgExzg9oE?1c+r$IpHWy)Fi`mr
z!wP00PVn%KsT@y3Y01MwtUhy17+;?3WO(&YDIXN_ZO0fQ+~wrtB&_q8*5tgkU<Qp1
z^>Q&M$nM;=E9uCIzzv(WvF_lS(b3T%CCKI=`+x^DT4bum(_po*=>QK{H4F0sJ`WX#
zFt=@>JR>OCvuKghpC6C=LBlz>O})IlzL=E-A7@y>EyT$AUB4@qRZwu^LC{Fc=JR&l
zKYmoq?TZczYm3~RcJSgwK~N|C&Q9Z`q@<E6-sA%e5$-c*&a|j{V&K))tuWDJ!n88i
zH<LO#I%e&u{QNBO`nuQ~I|`Nm{dmj|>L>f#{Z!G5-=|ZS3HHL>9fi!=|F_EQjFb#m
zsd7ShhjN*xi;D}}`*U-xcN8zr+izT4RP^C)`F+rMlZ17d4igj8ho{ry4_&`5E^VH7
zrEsaQG;@ON*H>4$_siMvnEU5@Bs3`<W!~rwDxxytYd*5x+M3<IW5*7wulA*{M7+Gc
zFK*9||7zIj(zLJk_oE97ovl_~vY62o>kzDPfMw~bl8vVol$4Aj;_LsK#?}8VeRE?Y
zv%l@vDZeTb5)_P#jaR?DzB*k0&xgbO3=LntwC~T3jg2+EwPVK)1zlZV{!sH+o(8K0
zK{FjRPYUklQBqQB77-O~ogQB&d3$^Qb&h(54Ov&UG(@_xew$@q^Z9%K=1u<cI~z7_
zx|ETenb~>gP7FsAL#NB4!>4BJu{p?2U=Z-(KBCv$(Q)E|i@SUB<72%)zVH7ZtNDk~
zVSnA<Epn&No#Q)j_-#C>{czmd%PS!{`S6EuZk`4!1rHyF%}Nl@SnMu;@Am!OUC<Cg
z!j~5p3yO;`TioAYU;p(?Txe5M(-m%;IdkVS+T7_}oO*iNE3?SR$XCTnWZ4{K16KMl
ze15fjeP>5U&(-Vk^}P=sB!I>~n%Q^{eSCcU;e!VY?Eat9UcX?=mMypb>FMdc`VXp8
zL$r>boUCqG_{in!$Kd6Dpr(oaeFx#A3=!_2W`DQ-Ip<f+za9MJJ#?ldO$QBi7U<~e
zK78<?ftj6e#rHSXB`+rYvfLNA*e%m`T6;Tt8?SVmYq!`!=XSmiU%wu$|Myvbj&(WT
z>aew!u5Z7fB3a7N)8Fsz<HK|2>{-K-7Xe!`E;_y5w{PFRh!4MJM|`=L#L*<8_6#)U
zdSyqC>~CW(?$fWXe7_!l{MxF$yLVfIip2{T0(#_ZrK-QbYmL!c|FzUS|6b3=<l~E?
zx9174FouPNffDhdLx-|#rx_aGV)$`2JU;Q?pPv#o6$YTemuIu{lg`hxeQ|ktf7svI
z=J|d5{{A|As7O_XK}AgKub7XE%aUYa^=;0Pk*#sZzJ2@FrobU}{Li01ulB}vH#ajU
zB_&OmJ-hqLm5?7le>!SSy_W5hoHB*cKv$PnfBzq&Z8<laK0ZFq%wYHHg)(SVsPxvH
zpa4$=(6Di!vT<6^{2QuQX71f<`{wQ2qk4-k8l5t4JaY7?<I0evBOQXTl7-cL9BOK6
zdS?fQxi^RyTu*HUjXwWMp2B$H@L^_AQBe;cpDPw@4CU|dt^HcTq|&hS!;dzQ61D>x
z`Hb5$FS8wP<2}3~@i1r%WJQRUj70$hLqc+L@NY&|O|3H}F)E+}dY;5no&_#S2m55L
zKfGGKUdhZ%?BvOlGptIr7!I61z4}(&>uYP9w{PG6YjyZ}29>+}c|90ZAw{2%n<X;`
z!?S14Dn1?+zdB!8Sy@m{j*pwWJL~t8r%xaL`}<q!_>&@IjwX?(X$=YtHQc<Q(Q>QB
zybVW>9^J5IOH0toBYm>g8;YKKy}7x0`7t}tK-u+mu~+9`-dwct#onU<j!i|96Xwlg
z6E~kO<))ydq$D)|BHMu#D>U|ey%w#Zt?m5#+uM(?*YCIcW@@xHYOB-gu(em_3s1WI
zzh2%!lZA6ag}s<w-osydb3w&=T#p&UxtYf7#m~-MJQ>l%;K8DxYs|+0_KT$1;uw}i
z{GW^z%>P3QTR~ef<^_E-rZKv9setpNQk4#ygRG%0s|d8T0SO$ivMPIX<Nr5CmV`wN
zT0TXt>$*BRI$nH~V0gVE`}(>cNq5~$$_v>UJVb<6_;e%5o;Y`o@9r-4184p`Ja$p-
zsG2~Et5UeDi;K&b3Z4clB@xfWq(G%INl<L|A7xmfty<)<=Jb(uO(4@Z_LM1S#7-88
zcDOai7&IfnFk$M{R@ZK^hhMM9x6hwH-|u*s*3^#fZs)8lEhc8>i)$i{*Zx|%eEH%X
zJ3f8>RkTy)-Me>IYcF0XWD9UtNi}O&>IG^5cJMekIx?E&+-P|6BxP>j>=`pU{N`FM
zjNYCnVV);5XU?1rIX8{g{<8c3=ku%UyZ-&vwz>1;-lL<E2duojybgVP``<OuQI5eu
z&&0j+YV5?-N=iyux0d<O=PNEQUb1xQ!phIjI{NyKE%BTzAR*DQ(7D}iTYW@?#I^PD
z>kH4EIpY)mR7!{KfR&fO|MAB7?~9kL5MW5q{OYjrsXRDfQg%%7QeCuY(Ss*XS{@#5
zzrO4LT<h|JCnp5o+}g_R=jX@Jz$vVjaCcWJs1Y8<c;VD3u7CgjZQWNEe3&7^{qC;P
z!{M{HB_#Y%U}#vpRzFC`MX#%)<AlS?5G~Ni18B7J;$ru!$AyK30|NsCbM3jgxp(Z?
z!N8D|oUF*fRQ2V>!i#De8XVT;@2+^?^%Z4a&{wge^mx2j!=f!RY0r!{o>o*+GLmRg
zNO*Q;=Bp3SA3t7fCoUk+(9_eC_50iV`|^f{h71i`wwN$9EMC0WO}e_eddc$a?^f6D
z*Zt;IQ&Zcpb!+SV`SQ=s&TfBsdHMBE)>(ff7)qCH4d*!Z<iK6+>ksd5TzuoHfS{lx
zi=%)+`MVeytCAH#KbYmtF>o~n<kqhYS@rMzp+oKcu_vDv^_ms!lyP-+6<}c$>RfVb
zV_d~U)-$tAxxan;25KFY->+?dKChZjsFUULGT+sww_ndNWO&uFwN>0F<iOqC>XHnd
z9UcGfFLLcJcy&c{P5l0SK|h!oTAdiDuKE>gl42y8vZ=lN8fdtQK|@QcskgUxmv3O8
zpp2|+HcvgnhbNQ$vufmQt4x}jn*~KhQ%e{p+&=JPLJVWdvlwXYsyO+iLH0GBJ-=S9
zwy6A+vh?%5eftUu3RZl}1{HkU`scCMe0b1!Ov2OC^HuRy#fcsd-oNi(vSdlr_uMxY
z%qyHf2`R)Ex<eA}vET3a_uJL}Qn0s|KitlL{NiHwi(9k9zy92@V~3P@<Dc5@X%{X8
zL_|j?-``i8aebXE!-73~WDE@rC5+R0cEuJJ8rJ>$nZ70KDwl2bH<k|t%L0`qX56t0
z(-5&Je8ke!++6zYubCK6LutvA6M{X`_HwSSM_*jA<zP_Iowguml2TEsi;GL!(IZD#
z0s{jj>}o97_~m*gtNX9I&-W?AT0A!*I{I;|c$|Za3yY7h@5ATM+jXP2DJUy57e6}_
zxc&5r69+)8wam-QRx&?$dwaWK!T|=KStgu!cbB_IMoNOR<CG~PE-o%FzDeh?^q4V#
zMnWzubiT1MnO%g7)vZsaQ+<AokeJx5w@-ycL|SsK%My=$-hAb_%26SW)SJJwW_EOV
zEZ@h?<rG<0H}}`M9c62eeSY@r83#9a^WMF-4ei^T%HQ4Tlr&CDINBw8V@F}~(xWoB
zI(m9q)~?kx%fHt%Wr|42>uaE?gUc0n?<~&#U%TI)pPwJpOR=c=VX!UdCR28HHVX^O
zgW37}3{TZE_L?!&{rma+#+FQByB`mjPox<Ac^&^BGz9SR<8k@ytM^Zx;<DRUH{s;J
z@6*GBa+o4SUan42Qc{{L_2cPufhk^ld)~f!wQA#i`41n;(@RQ9_8yz+p%SsD!ca^<
zE+$u6TztCM^=+Fs9|q40zFl@CgZaU#(A6I<y2~d%IWdtz?%z?+1clw756)k+7Ds6t
zwRVPf@~u`;Qo1C6{eZ(pZ-t2xZ?zKg^Ye3VZep#h<iG#4`s=IEk{1^izI({e(Dl?{
zqt^96NL8D-#kk@2_I&sM|NeqTN(7bN6zuHes=vKid4B<yw#S=FZczK3XZFQ&40(5V
ziO!oh4-_OZv9X1Jf0gFk*|9M$d6w2&g^la#j6p41CFg`Gj0V=$()s)UnuV>8>wR~3
zx3ZCukfEVr#I6#}cXxM(=kD*f|0nV6*|S&r`@`mW>?n?{z320k<>01Y*KdM)F_KJ+
zc^baIyX#z8x$~HIa!qZm;#9A~=YC(MEw!h5X^3!r4UdeJWV!mEX@2iaaV?#%QC5P2
zf`NM_QyJde*=c-hdw#$9y$a@y8#j9R_#8RZ%6)NHX?9CXOUUi~Z*OkysQS9<*Xs`(
zCl`FrT5EUz&Ov#vx7!3keLtbzKsJZq;9$^v*0*op!1GkA!}UQkD;E|zo93~+eer^$
zzP|qJb^Gs(U%v4)9g;b5a?R~!vp_W%@4<|4#_Gz-#Mjr>TFG8MtSjIZ{NUTx&m25&
z*I(Y)*>QWJ#cbGGfR2umqZ;W9UtRNFF$AklnDD9n#!`^SL%SIRj-T;reDh~@(sV}`
z7ncxSHV0W_UB<4d-;aXY+8ryRK$-NzgM(hb8JHS8H?llcd#Mx(t5Zuw#KhWy)AbJ=
zKJET^hv!5Vt<5qMSApj3t8CZ~SWP<pw4kW0E#y~!>y=g`k6iAfnxLB8gPW&eS6Bwy
z%DGN&v^qLEI#wNJSdn~5NZKPu`v}xlx7~tU_MJF2ci|RaF>vQ0Ff}zb@!}%aioaj4
zKYadt`Q?pMy;L7PdNg6ytgZtG989vWz1djH#l<yY>eSG;mHGMk3=WZzl9MK{{%8B{
z%^MzX@6%RSb22QLS0tMi<#SwX0(bs8S1nk;AZ?bj!p!GtXi}1rRq3miyt}&+@9Zcn
zC@MO%DfP76ZG9~*uC-BHSAAQ(XO9enfV_Ns?rhuYZ!f-73ks(*ynb<QZS;?%yKGO=
z(z9gBbFZ=TuPJjBVCZyN@(9%LTk-Ppa?luFW@cu_y*-wT7B4o;yrjay#s(U)yZUXm
zMWNEK@9Y1}y7vFibNd@R3YC`xtvvSe#fyxRcXuKm&uDLN&)dhz4C+{>rly|o@OO7@
z4SHNLJM3@4r6SEq@0TAqeA{=)tB#Hip8lYfE+HWzbLPx3sQK|B>ihoU=X`xKmQAs{
z%MPAA$;kkkL0J>Moo}{T?kYouTeoi?zIQL~afG8I<G#P&qWAoKHrv4P;vUUcPoJ{Z
z*Z+^Yej~zw;aVW5Ex5iv>|wvXex^)$Ay-onQ_RjH7P))EuB-YwI!<g@fwivx`^b}<
z8&_Swrqp-h#EBC;R4Tq+4bQ&2ePc4i6~mQBWYV}4EZ>SSfCnlZ1q_Ox`IP?n{PE{~
zZxJRYrU?@#2Ik)X_xHE5ni?C!glW^*7z#>Cu4E+V=l6g4a%*p^wyG-Y>hSe$DJd#z
z)~wN*%g@Wp$^aT0eQ=-=R1oahvnQ*R*ZCO33idQthq{}l;0CDBTm_C9*5!J9vQ{CQ
ze;E1G8CVzoIy$+&-faDb4-dP=o)qnLlinHAw`h?Ps5?51|AD)U%Ymy`MK`CPzh?37
z-MhXOD>QcO-t8>F60@s>bK=B_7RAqa{{8vv9}y9eVY+W&GQ$<-%TAo9d?taDwns^~
znC_vK!OJ(){r%<jke@+>i#0?mbnD+#BgqsaNrnZLpPw-_ELx;=<Hn5@w?#xn4_>?&
z`1*smynKKDzMpLO>wd4TdgDH4?p(vlPbpuYGcvO+sQvv7H2ijMu64Wmyb7n)*%DTH
z%!}D4F$r^o-2`WA6|0#(pb?9QSHt5$y;1GC-@krsZEkkn8n5iu6R^GZi_U{)c7Bs%
z9$sES^DiF*m0&A_)j_pU)Ykm_`}Y2_@?}kDc<r$?$Z=snh;43c2G>g8z{BFME-onv
z_v-)Gf;z%KfBpp3)O~Wc;IX3f$B!Ppx`X4$nKM3r?=M`qaKpB3$M)6!zOXLVn!%y6
z(lRM2$sp~FMCtBFkCOiU`FuX(>MGHyZ*Nu_-rJab95i$B=KlWurz8*m`BQV_)~zfV
z>w*Ui3=5*S=WYFQju$l0A!|{<;M~sF8k5&{j&WA~PL<YY6K;uihe!$vPE0g3G;|CJ
z5dn=OA8cj^O`*Tq-fVO0oU8P;Yu73swu%b~3Ni)<2mko_Gx78^T~G^dj%D$cw?;-r
zAKq*}pLA<WrW9j<01GHzfaa7ZC_1m&b8L=fF{p3q*vxkD^l9$r=jR_^KEJMOW$<#d
zmAQ#MMhs$NVynWx|G7NNH2cE(`2ENG3=1AO#O$kLUhHNc`*MzFr*6nQ*01X(cXW8n
z-y>F~xL#$wUv2UKxzUd+i;Ig}T3c6szc=}0%8i}H>S<?YG>U46B|JXXJ5{VW15~4J
z+qUh-o=W4Opr8wDqs?Wk%X}V}7Wc3Fd;UP#!$YhQQBj~p8n-^G`_JnseSPiW=kxZU
zWeqj8wV;9dGxP2DU)w5Ww3w&i*|TR6JByYc+qh|yk<T0pL9eBoX2s3&@%2s2&JNFf
z?7=W0+`>8Y_kylCP$TT|kwd}(oLBV^tl$q15AXf^kKw?nQ(PA>Ui>N*t~4>><D;Vy
zdnyXI=ElUtXvIo1FflW)w)s~M?IgbnO-@dj!g%4zl`WU9yaxr#uF`BC34;aq9^am|
z)otR})~bGI7nddey0Xz-u}qyUs~Z@fJbjvYv`h5Ihr|4<=UiN^yZzbSfHc;SkdXcB
z1wno52nhzpH8DGd-rm}J`R0`T==pUTTUmtiKAIT_PTbhtd-lMg*5gO@nmw8W?=k(`
z&CW0P;IhB{(SyzG^0&=wZDmiMJo)PUO39lV!5Ugyv-9rrYH<q4%QuJRE`Pl#MoB3v
z<<aBKAFjt|CQWx-axj58Av04GG#7K^h)YUp>cMN*#NNGo_u}em@i%YYl$6cw=-}Xy
zu@Kl>{k<;dHfX|SZuz~77HZRHGb+}a^v(1*lMu$WByBF6L2UX~A;G}Mlc$7m@bk|;
zZmyE$z$VV1AG@pN>FMc@r^nYhdU|q#rZnEY>pOGC2V~ckD<b|jA6Y<iL@n*@*I!44
zuZuZYe!sTe{{Nrg)!&{ydnWZTc&Si8+}Tx$m4XwN?}%IftD|GZM{hs9miG3oH&O*M
z4Q8Y>oIZ8Rp#EPCsJ*#z<;ov#HlLp`Z(iS@KQ%GC%XnwboT;IqabR2S?S$;??t{(j
z$xlv9JaO{m%Fm|v>wf2gl83By*_Bm)n^?Ig%$~ja->#y!YBte7LvLQ&63|qnIiFEQ
z$*9cJv$dc+ok8Vrk^$p~z2EOSmz0=n%e~zutnLTux=k%(-@a|zu@@H?gXXLL{QLbL
zG=ZSzHz#8G>!;73FLv*ji`bSkQ}5Jzmr3faow3v6j;SdvI;O0-vcb3^rGV#|Si$LO
zx`p4~L{?N*W?r>ZQDFg%oy{`MepO-{9UZL`xoL@C?N-H;=FKaW<JsL^Qr=W>&)}JO
zkmbPixT=-cYIAaO1Ox>awr9OMzvKj8P<sft?4PKrF8)!>KvJf8C+nRn5g`>0k5<gT
z{#rmV@bQGHp-rDYaqZX<(HYA%k*#?q<DcD=)%_pse!p+^w>|Uc%g5FK{mQmx#iphv
zrX$B=R~E@TFcfTh(_wSFm^VgLP*8HxlP5|$c0@R8P3-_1z|*jE=gu8vZ=;qz{`vFg
zj+&oFaWx-Z1y^1A@_c^%qo0zOCrq9k{j_rbwPu0z&%8lG#t)vo3`vy+b@z8LwD3%I
zWIOQiaC`EP4-cpIX;1Ykd3#IL-{xZrM`$J&H}~O{o5c+bY67M{-+PyBfeTyApT`<^
zZ02V^c-7HyLcrz@%PhtTJpPNT*e+bTA_7{Ur#`<%sZ6s!Rjs&b508gO?H}!D9UUt&
zz5JfZHKfdt3T0qvNIN?#w6gk!z)W$5pQj=q;q}3^AY}#5C$WOKIJuypAd^1Lsa`57
zDhX$2nSS{GU3}%HTZU(i9e27;0yVBCdQ6(cB`EYruT0WqszeIIoo%_&Y3Jv~KDCsW
zmv?b>H7#&0RX%CldS&4&S0xvhD_<l(>pobrM1@DffFUq2@WsW&?S9Ai)%~@q`};L~
z$+BgO-23Gu43k)Ve7AO+Ecc)9=HtU7!o^zk{avr3b6duo^XJYTJ8%C#CiVWl+TVw6
z-`>6NsWeM7PlK|1pUZN;xh8#{Dnb^PmY{+=Xl2NfQ(5kl@)?8K_wlxLoQRP8to7j2
zr=pnsb+Si~?)qyhAuQZHQQ3V_=<2W!-@YB&Rr*>$My3bUlsa^1(XoBpVmb#vC4WN$
z!<L+zLK7!WlrT=?*_L;ARo>(Y6B<C{0DXOZ6HcZ`{WZ_Iae!fk|G9JL3d+jFcK1ld
z?kHefzyG7!rOCpL?;Jz78R`}`JeYL<z*IrOiHaKf;fl6<Z)Bu1e0}<Kdi=2siH8Mb
zWqBEPl)aT=VrJf0`a0~)48z5@>Okw*KrVQ{|G%8Dx*rPzXx=3;F%i@fSmrl()y2B|
z`)Xg@+`RnXKEa8myId984qd$}>fbBF>Meac>vqIp=?&si>oh>aD=SyJZrCv4;Jtf3
zZ-RK-qN1dh`Oa?Zl{UY&@_#G0c){0Kp=ah=hu5CDe_x)Njc3J2Rv`vZ^?c*z&BQl1
zHoi)({q^PG0>@^PG=|<*$8!v3Y;tmP6=`=^a(-k5Z_T|U%RDi$TEuH9*Ro}2Zn?M|
zYpG_)I(6#Qp#zP~58u4$0j<^PcXxMRykyCeTXlJPd7xorh6mr?-ew4RX}GaZ*4nPD
z)*&%b@y^}5iqlV<_Wl0x<H3iAho|0(-&Z5)wNz-`x^<wYgOAUwYwru$9Bi{*8%w0;
z+8tY~UH;(y)$lh(9UUteZ7Tv8{QdJ7nQdwghgVcs%$YlPWBL2I-t@1a@#Hse-emn|
zV`E#zoKRI|#c<$S*yne%dwY37%UafeR@s5Z1wiXv3$w$OCayUCcei_YAgiOp>uYN_
zCLU(vk+Jw-ct7*;L53CXdVPBrOkmhJ{oCRFuTLjUcXn~%)lgKF*NqPQKV!ni6X(w#
ze{it*;e!VOpvLC>t(U`GU0EC27ruS3BE%V@CCcKsqU7DgoyE_So}ZfwTF7(g@ZrR?
zw6+^JB2-jV4qX3UKiMSr_BPj~B&9od?koseS@82y>Ygu`yeodaTweJ5Tdqm|y_nZk
zypqfd<Ys#5B*rl<Ns(tiz~JGM;`8qQ`S$7J%n#N?Zk{l08fX$Bbf;JO|9^i2G(@g`
zD=#W?dVg;(qr+Z@EgLoneEat8m04?RYe7-bDziU~4Krs-^2yuv%(X6mbZ2KVXkq4_
z%Fi3BzGkfm(JHm(=H}j#agm8ZVX7Bs=~K<mr_*0tTPuBTo^5yH;kK*q*b^2=Fnm3u
z6W^3{q&t>PP|$QkOG{13%SS3@l8a^=Br-8EF&X6EGO@6>empfi?xMy1nx91}si~p2
z?JX=KWEtdHH)mg8r)XgjarfD=Ug=lGriP}bM|TuHHpshU!QkNM$LBZ4qOsrZ*NS6x
z)22;hXxOxA)A6{)8#6)}4b;@w{{MYn|M8Ue`i_5Q6ZY(}`SbNTtA^L=`T|h~pJLyH
zr1`fTLInjUF7)uwXqY~I?v2!rye}^<a&U7yhlPoW=|nKFv$OZQD(wINZ}+ui(Da&a
z)E0-3kSSIS%a$*Hd|{z;#rM1ASKn^hy!qq1-S3rDRKO#EMQau<QUVPSnwgn_mgxNY
zadUI}#g)P8r7xHp*6;hp1sX5n<h-~m%=!8Xri92y$!lw)+rPfPo_t|};|%+HJJ1CB
z<0<R+#q6t*T(4Wf8u`-HzC`QfwuU=PH#CAe+0Gw7NIEdbvn)En9B};YsWWfn??1~I
z(}`#}bH?Y)3`6F!vN8$7B$u`Nnp3?#K5Umy`t{|dho4{D{Q2^r(YYNvcRt+td|vQ&
zZ4HeBZM@O}QBkV|8I+ZjCd{1K`R7j!Xt5t3AD>0VhXuz@JuuC__5ifLh?lo@`gHMg
z^X>aLr=L%HduwY!Y3bV1vu&#aSr069Zhv%dZ?#3m2L(Pkn-0z3WeF!IsaE`ay300x
z`sB&Y<@amF)&1uk>6JDIEjirt@tAbfS6*J;qZ1$RPfqx;K<f5MuGx+Sek+1&U0kkM
zh>A~F)?R(&gLq@j)35&(H}J)+x3su*`*!llNvcx$=OXsiSlZawfC?xcNuwo~rs>?8
zVN+=owI!qR?(Xu{_iq`dpOfiLXOfTIoqc_sRBiN@jK&)`B7Xe(rDS9zwAih8)t8t@
z?ecXU2M##I?5z^zm$PvIt$_XeC3x=sbACC!S`17L)2EBitN&MN^Z(E1fR!N{I%{sf
ziHeGna&mGK5E5zvMI&gP^i|hgDe1SwB+tHoT@$0EWE9ic$y!jht!3uS#{Ij#sQ%r%
z{@%TNa^BPR)|UKvKilGZ=>2`Q7q{o%&pLnm=FQN`w>LMZuijq1(r<Ox+AZ^Vvd-`n
zg&$tBWQo-I_cu4QGbAJ>1!d|h<hr`KE%KhO_v7F1_kuDqJo)+gKYskUlDTHqkF6Z;
zJDDd;T(tlHL{R7F;ph647d%D`?{07B|NQ*?`jQv{7EmD(u{A4n@A{8t&F?3CdU6uf
z%eb~SI{c~LgIy1<7pZXNHf%or)!0r@P;%by@6rc9*QZ?JF=A+IX;IM9@=|8en(E~<
z(}*=5G#gy~c57Ad{K=D>=gg4-MdOXV)#iFJJHSg4E-mr=s=HSx+Sq<Z2t&D0`Rke-
zB_$&tPR={b6L@Aj+A-hQnCuQ(KlkwALxzT_+To98rq4V0@$qrcq|>#E`|;9}l9CJ!
z$;bN^rk<Y0&|rSQM)>Wmt%v{o{46LU5|X-qclmqJDydiJUq<fK(A2AX^Ht|_L(<9k
zud8NubV&7sN|yKUK=V9TjZQFdFvRXIJ9=@kJE$v`bAO+#*HR((emU3g@9w^~-8Ox?
zxQ~y|gsD@P@-^h%-qyN#vvJ;?9f7$FJ$-%0tl#fhT<D``Uj624%FUoD)+*O`=P4;=
z$p{H?8B}eVe<M{O^t3`gqy43Y&g`JfqNb(>T5Vh+^sk|Pee=spOSzMhlCB(o^!V|_
zY15W{v^!9rb#0C0t!=rh|7E>>%so@g`-ZCJvkBJXFP4-kDH+w&@Eb^4fts2>9`|od
zKHjHw{$z>~XmuE9O*aDrXu4%r>FZaedqY=;ffgicXlOL--D_)>cc+6>SS@2u)U)}Z
zbuy8g(^i5OYS@>_J1|TTwQwp}S($1qC}_&t^r1jn!j9Ra?MwnwLbsT%R_=|6xwFz<
zZZS<bz#wB;1R8ALQUBlWUe#;e-tdDjCaqn<YcyN^RVpX~buu$uC!F?u@FGL6Ow;A6
z(F_KQ#6v7TGYl3wu9uXM0Og{+@yoZm+b^*=qM)qG@0WK+ysKk{=I&~9{(JZS{I4>~
zVf)LI5Pb1kwn$e_W3hUFXDpYX;LDp|U*F8Qd<?W)Dl5f+vEb}1(;c<H%hvvS^6c58
zz2EO$4tCv@oPJSGNVMSdJO8BVPA)E0WslwX{``?(IJrU6hr!3+-@Tx~VBha|)@yIc
z+g6D<Iy&yC__%1E_Ufp#G_^iC%QaW+8iYI&X0nTLJ(pTwq@*NtxmVh94x>tQx&dRs
z&reT50|FoJ6rWer(BJ^AlMoUXR^({f<(rnKwk_{&*Fxv^MfLyxy|}qqeOumLEw8=X
z^X?wH<sYV~Zymh)+p@@I6N(f$1Oq3RKXx-qXE^yl(uZM+*V2e>Ig*baKYsZBeLtw+
z(~aKNvU8{9p1pe$b8~ss)zxjj-zlEpwe-i|@Am~oMOme#3-4`}kdf(`|Lt9SHn;xT
zTeH)m4xjn_adWGS%asaFrh?aDdbhR|itH9yBqe!9>w){9KYu>F-F|=3o;@<p&(8;~
zUEZ{5Q$lt&cX@d^Xa~u(Y15LXM`lk;)m>QBFA5q(y|nnqk(v`JY6XRvHT##J*dY<a
zP~)ODSy4rWMNv^PY5F4JwX<3uE-KbBy3BRqj_aIAZzZKm>tA2r$<QLj-n^6bkAG%n
zriPAANWGtz*C9|>w55ebaP_L)eD{O{UogzEDhYWL)Y0ML|KpFmsTi9i!{f(~K`W@@
z9#+4)q6um$2QTw+T<$lw;Nc<GiP~%SrkObks2sR@+rA5&7C6Hh{`&_73H|x|xA5JZ
ze`N=L{Cd59;=Fn5wtt*$)XdYs&M)UOT`yKZN{WjCv`Dh4sR`7Sd3d;8SxL$130Jm1
zlW@dSkASpuYZE#;W@)`+{9*s}>C+u`f33Q@yG!l11+6@?%y%|un(WT*a{uR#rJ0*~
z8ag{WUtC(s&ET*!2((@jREdBF*fKAv968ptf5xLLD}yD3?#XL*e&6y=`Ls#v9aGnO
zS3$vvEAs9<h<5n$cJ=ywO})LmY3Jr>mTC6Ra%6K*S65e2v%6#b{>sW=4ILeqf&v2u
zhlK$SN)tOG<rog!zc24?AHmoD>|E6MiD|bFo!RWt4{Cu#oI0gd@W0M3ogo|Kt<1~I
z5+5JyEtN~Yw8V2q^>;l!Ihz%SPxbUWu49t3EK(8EkLxLXeC*+)qunnqE@t0V{+^Ek
zG`;rc&mWg{0tF={E(IR?Gomy0U%4N4Q|e~k9#$WhD<XGyP32~1FSf9l(H-06h`lBL
z>!hH$xjB!VO~l`umo5oSn>NkE^P%k4Uj`=_Uc7(bFJJeAQ9Eo+Lw`U2zpv}-9hD}6
zrrtnXF&5Xb2{8PLVSoJn+4F+`X;ypwY?*JVqNH?KTz)=leSIE7?9@AVVp`hU58u2g
z30h#%+S>Z-&NSWV33KPh=H5SWz@eAHV^`t?MgfLneX`vflaFV~6c-ga6%}pr5WN~N
zeLnre?3+b%I_|OS?|%tyUR#OC&u{(qc6MiM+rg74&FcgEYJa<|I<rGEhasoyjjr|K
zB|JN3@8LaA0-jcu?dm@5^8TJ&()7dvP^r0Pi-}Iu7SQZ(!{6WEofig#+`fPEB<J4h
z@7K~h-A*PjJ!oR(-ca|qYVEDIwl>gWsj77z_G>n)oY=Tq1GJ`KNpfLf<P6*0-8WJt
z=5PwDDJUo~Twdneym_;6T;)^I-p{9}>$``Ag>C)Y+}te5@by3f(}NoulOMi+&(GlD
z=XcCqzP4p+_VuhaKXi3;j@-`QzxLyY6%j$f!5=@rn;#f5BYt(=CX?cbt>>-;hq}0^
zuq_R0oo!xR!M%fPv3tK;M1;hqO`A3(9AvVvu*mo$_y6zr`>t!wRY>|U@bL16=KtA~
zbycgStu5)@ot;x}#qOyP1dU#9$-Mlk)V9?r@aZb$=;-JfGi>V0=PX&G^5(`j<*rYk
zvr1!EJNbuH++PtYucTy@W1j!)z$q^_b93#D-Yci-+-Yg(vih3K_djZD{DuTZBV%L3
z<YPRbe&LZ0!O~rMK0Z9#^6&SZInzE_Q#*WJ%jV6-$NJ^_>;C?_n(33AV!-&}{k!}7
z<KM>BFI>2=qo?Oc`uy6k_1SA;cZ=ok|68{7arygut=qSMPyWr$!t&tu`}!jXJ~(dO
zwQhTIeN4%Y#@in?KV-fSTfNW4C1u8=N1HAzbbdVh?{CJ#3mx978Oc>LuQZ*vef##~
zlT^J;>Xz%p?~{>}liN}CRjZ9hl4)m5-0Rm-k&&P+Z|l~rdvRmq;$J(KF8y|U)5JzL
z&~VtJ)B5|5Y|XxYWqYgq&!^Ml7X+;=DVl3n`|H7hMrNtwXU?1{F)Ayy+A^nWa@y;{
zFTeMG$h7xfe_cswQQO6caEARoudAeQ!y0{iR_(6dDkvkfrp}V(>Rd;*1E8ky*;%F%
zW;qg|$!5^BhOMnEXi!Uk|DUE-Zt+)7tkl%h49xRy@LJD~WM@uwaC#QT09v-?%NWiO
zoSZy?@xr}(a_)UH2c`4(G@iHn&69m?4I{&in>Qcs{eJK8BvtQ{qPf-I-#xrre!q3^
zUfZg#ua?%a1<qHQaKP#?OXa!nFLk;~N?8&yj6S`+j{CSJ820Shv!V8P8E9Xco*rNM
z`+J~mKA_2FkEKBjD+=!~IR5eT=ff8kIx9}}5D*t{S9ETBa5X&sYUoeXNlT*-oKj!z
zxX#tZ<=0Ws16L#@pYS}mfAVS3mi+tsP8H|g-gb0v_4ijM?`9Y#gGT+oJ_ju<xv?P;
zR7tK`yLR=P;*XD9=U5iI{k61S&%pX~=hl7Oay!kn_B>h;vMM1fYlGyRj*cw_f2+zC
z$1wUFJNtk+!TIHljmj*J4pmiETNyuGkFP%pZLqEXyGYRf`9h0i>GmI=%P&~o*zWgL
zNN{4}jsivAySqRCeRpMt#M>{IXBwv~a5ViYE-5jYGk0$G9j0ZaudhkiRBZUAy(Zs2
zBI4S=_?mxm!GRZeI&OZyziW!0iwoP6L#-w(Y`eN**#g%}yybcD<mBYQxVS#hl(V)r
z_jJA3L)X?uXWwC|y0fED!aQ%zuVSa7s<q!4Ss1Ll{U%If%5=TRP_lW^%#MyDg%6#i
z#B?|WcJnNXGQ7o50rI~^Aya2(XF)-M!+g8i2d{1w{BPRqHF?pVuV>kI%Lxj;oad$b
z;L*_%7Peg-v0Q;`C2|?IY}<D1!a`@)-TPeAidWoP>MYQZ6<6it;==as*4CUEvu7W=
zecSI%P)F9$jQNZrvzJ$D_(XH=ko)Zbs;5`<$=Urse$zgyMuNfh($QiyuDcEQ%fM}!
z<kE*uT1-q53@bk-GOSsA<cLd+_|~O<ph@8Fw+b3d9g5EJTdnKq=#b(9CC95P<}<E&
z&%N}uvbD8zy5C<uSI@$^zh*md%{I~0s#*VPhmn#}7Khf<hW-D%#BCYGrfW=?Fh?(o
zH^lzs&C=OEtN5Ea8-D)$37Y74a&`s<>Few3!*5@^cTX;MciGWHt&egSURvrcUb8PR
zdG5Bx$|FX18CR7>#&9^fT;Yh_{p|y<!n}EAi>@Z5X7**53w=2I?eC(i4!aW7rklR_
z%A>|`Z-2c!sF?Ke;mNzdulMHW^zhr;{O8+Q)cvVo4qGm-d&a3?_gA?)J0|sPn|tS|
zUVBGJ*26C^Q&`w{cSao!X0Cp?vT?7=+D0k$X3mCv`}SGX{xShg`!86a(9+%>e*4;;
zJ9`+lFVFXryIdH#kG*<&zWZ&z&j@qAyg6CFC-`xS0po>3hnNl?JoxJT)xG`OH48V(
z_if@*P<|W@&fC2wUtT^r!(!vy8>s?UI}frPSOprRSNEUi5)>qK=kDE$o74S46T@#d
zmAG+P<^=mLd~>8#!NsN5Gj1M}dES!+?)>W*mK{5p!2ICO&SKEm6h{+-wzl?3qk_q>
zwE$D5O<S~R5z}OK|6|L1XDduLeRFuyuSXN!GA?{w`{c=#LkAaT-npfwl=bS|98bsH
zWqlhqPVA253Y;tP#I6CfuK(Klc+i%yN4K_SgE}Bi3lIGJ`+H;c_dFLDmyTGaq@<(^
z7w_|TmcRaP7hk{oqQOU2J~#PmfvGMoOY-^W{}(Q2<Or;lNMW$4{-$GNYy0sayZnOO
z+uJ61s7&x$Dq)nuvCL;?(~B1w8@)lzrn2{U*{_SmeU(~1_jdP*QpP^{`%4y|>ge#e
ze{PPaTY-UiL%`$I35*wxA7}6D>kGa2toGH)<pBW!3QnQ3)~s3c;PGqrnQQ7U|G#Er
zA0gtAaPifOJT7G=rM*Hd58m7qxwySSaTR|vPs4ee&peYRO)7YKX{p!qynA~(7c5W^
zTy;r)w}`a``?CdmVpPjCU0l9Mgs)3+Qk%Rec6VCRbf=JXw#^(*y7l)Rm}gskW&YVS
zXAH8gXl%*79k%%HQt#;(w&&kxTj#fb&ys}!Ki(gmdHDK;^nz+o<71JOjOC<;y1zDw
zNr%EM0w1SBk_BkY?fk-p3q!YYb8|QE-(T-M^{Rr^&a($qC-41{`Lq5)`UiDzo5!@H
zb7%iT=jiTOw!pm-J`8gVliAYF%up<oTvV{NQs^nyf{1;xpf#8i7p__%Q1Ipk^O~ru
z;ctREUL8$fN(g0fbZ~NF%DcCRQ(awsOYZG!331Hj|NqtI+>&Yivu93KziK0=%;Yr+
zUwoZBJB7r=*!~`Oa!J|p?~gI>wQELOG9N3HX}Ww(n$Ydg&>ns8%ZrQ5_wL=};OBS0
zzApCRt5;oDSBJlTTD5cMP5~Cj*WZ5r{MpgJyUECPrQf>yL845%^R#4c);g*`78IQL
zPS$Qt!@s}Lpz?IDWD0|im)D^UiH8&N^7^i>4uAaT=jR_EkINgDy@}9?*&z^L`*o_{
z`t21TlPoMOKx@oj+s(BqJ*1xfzxUa>T{qbltp0pjBbWEh?SJxfd)!@Ib{%K%@NIRx
zmwjhnt+faj>$i7zSI0>R2?&6ODHiY8A@Tb9`s4pMmf!#Ad-b>c@%YTkOENd_x?K_&
zwLrIes!>YhvL+?xY2EW5#~m+S_&siY_|fXGul7FL!*`^Wi|LfW)V-`J)9xP3S~$CJ
zi|?$oEhpdiPpJqja5$;?<#&zErv>Rxe|xf5KCeFaz53nG=kwAsUq9}*f7Y$PFJs#C
zT{3~UqzfYsitb{nh<{bY;waEEzrbQn&h4-xzu)su-zDO>BS&`=yMexbe@{=(XE)aQ
z#)*emK7IN$Yw28GX|oUg^?#a=c8i;z{v69EY1bl>*(n?2SGv^~YSfL5i#uLqn11{i
zwbEO#<@7Zr=7im4ZzDFR@rsIy+TS*-|5r0<(j>jzy=&I!yxa5HZ<=njTS>{6RQvd1
zj|sd^ch8<Y<!|m8+oizK^g&oV{Fz}<O4F584yVl-6B!FmP0?gwWt}*2;=#@5?M}Dx
zO3yG(=Mz@*N%;Bc>6tl}pEu3hzh(_+!MIWSIhkE$Z*Td8#_wAv$RB*2?b^DE@K-@#
z-$rbGC9>G9lR+a!I_imOgQBA1n#j#<?ecXqp3kqpx7p6fXwuH&=SG>AmYlBo7amvH
z`r}8%xp}sy)#ukZ<>u-#bc^XGU0C2)^7`7_rsKJ{xAlH~eZ6{GwohqD_}@L#KLxe2
z$MKgMnankRRMhC>W2Dc~bU{f(Y?ejgqFD!<lb7nb3e0lt=4oJ<YgL+bxQ%y)kJ_it
zpE>#XjwKi<WVeM}S?tb#>h$TGdn%0?!d6#nO_#MU6Ofnx-_2NXZB69!wZR%wrpKQD
z-=)**Vz;Kn_V#BFX$8AXt|o;oEUUwx8y6(>%vc_}BW=rx`zgEcp8Na#{`ngllO?Uo
zbmm%@vmMAVF)DuM^KRGcb=~*0-ff>@l*$#n%;%%d^r=%pJEredJmytWR@SeId46v0
z&c}V$Hm6I)w582V-+!%|%e?H9^YoiK|6i*w;hpjIH9JR>0!R3rRiVp|e62rZy3{p}
zc}Lb&Eiv6Fm#V5?m9Lwdnl{{iyXV`j>`7Nj5A&LTIH^9rLhh_3{{u_ShyB5#tm!?U
zXMe3^brfjveq3M?x&Pmm9sm4yEZcH|VaCjvp8x;-<>cr8e{);m<6|51<3HciRkpC0
z;XB(*P)6p?n)B6~A^QSZ=7wJS*Jh)o^=he}y8z3=tG9Q2<Pj8XEP0{ux4K2aWV)Cn
zLv2lshQ9v(2iq<$_kaBO@}AV+KYtold`J-Ca@}nAerZ;+ue!<Ili~UG+NGLJ3LI<i
zO^<(ORG3t~^0Yup+Epdygs3Q~nKNhR+}`$f&sV<o=Kue`@Bi}RqVu9tdlpy!NRGI5
z_}BY;Q+A0s3bcf+U3l>1r>E*OEH*Y@S<2zGIcs9GgIli@Xube6fp~eD?_%HCW^eBA
zpT9Nx`lA91&|-)ys&RpB2MkT3QjYN7b4^XPRaDek=`F<Km@(BX&&Ii6gZ<rIfB#HU
zaojO$>j^oBhNIo$#@W|&jEs$E+E$yj^T~qFnvk(7>EM%H@?WLw(GkwL*?;G!&1L@}
zBWd(VYf^{w+Xt)5!_0qw=5A8p*xzgMS372PR1U+G)1W*vd2jXipvXwiyga@5nvbrV
z@35`2G%+y=h>mW){Bn=d`TN1Y1xngVwU1;bI0~?6nwaf6@-qJ6tgA`P3EtD^%sI1p
z^FPmm7gH^DFND?Wmr8Yb-F6I}`n79|B1e-#%$+vg<(#~sotO6?GF^F;?ZD5^&o8eI
z*KcZWzWDm<b6dB5Io;CA@HsN7hN&A>?xdtY%uX`dpuo|zT{mLF*)5qXgQhETgu8U}
zG`RQ6rT+TzvgFN;iBF!ST)KR@^4-qoGc1eMN=r+9W*9iW656|{J&Ubt-G;iK(m~Ue
zIGQf3idf656J0iEWpMBkJy(Hs9b%STKX$+0x48WMy)(1T`_<>y2+clwOu65N$)T*w
z%)MW3>JF#(8S<Yb;?2(}DdnoG`%8HGa825!0*cs&v-ABfZA{k4z5NPm+D+z&s3@=7
z+j1E>xVax+Ss6Sp_j-K2ZMV4ov{feSgHCMOVtISox5?5o{~vlDG+mja=|a{H|NmY0
z>>u8`s>Hk?YVER3n}iy^d?_h=cc=4c661q6H#hHy(bGK5eBfnC(&n4%Ds(en9iQ;E
zWMlR5Ioh}S6gZk5ghfRizqNJwOcT$Zf1>MRb&VL*)YLX*U)Reqldk>s#c^qnVbK$h
zv~zP#u3o?I)RxT4OY|mg&AxtVU#?8L-?O-jWkRLj6N67?*elM?mG+OhxQ)e8faS-F
z#mYT$a~&cg8m=tmI3#*mi5WCH5V@zqkguJ&)#>0QRd0rf4GE0pcT2@VGyg|K4}Exe
z*s|;uPhn^HH{nJ6MYlpr6zkSZ{#ie}*7Y_h<-VQcCtmzq?h$|e3$;?srUKWkCma<V
z9UXgQEH7=ov%5SWG?<y_YXAK4<L021E^3owKW@9!^zYoq3!EZ1#e%}jW_NIWTp1$3
z^3W?{x0$@Xy?h&A?_^Njv?wZte?h@MiLVt*ul~NQ@#mF4^D78k_pFO7ekSu|-|t<I
zTF-xLQdlW=nR&+S*{3@Ml|hbQx^yXMCPn;ixY}evF|lJa43jG!G_rsAxbs_aj{k2K
zzIglj`Egaf$By0p_*L}3HD{B8$?``@#;>o<eb&tH<`LVa5L2kD#=yqH0$Ri3xBT&o
zi;JgBpKe_E=m___+c$1_1O^KB+yAq;c=6($qSLx@>#qIY)%tg~@51@QR!<DP#oweq
z%C%jh=PAJQaMq`HyV)h|_d#;HV2k#;qbvt*+=u|}j6BdMYwh9V^W^LG`2R<f|9#uO
z|Kmk>`K?_H5)Y(ZoidpiFMo>sccFep#clDR=_(ve1!p(hl$vS$TtGWK?)Q83CI;Ov
zQU?MTyMZPh|GcVu`0(MBsZ%Q#E}DP(<jKTqoBe}B3$JD8E@S<}8ab<5>Z`eo)r-Al
ztd0WfO1Z_KO_;G_ark<VmEM9Z>oX>TCNSH!Y}pcjSKrihYWn=zZ<B7XT)S4)*myEC
zJ72=)n|0SW7VVT-8}|I_YkuLa<&QrFUV8aor{+hxq2U$<4yWRRoe#cV|NilU^P@{r
z3%_PeWc;vQ$}C61{9eUlRoUM!7WWGY2_4eie&-Oc`5n*^3a_uN{eAYhx~l5O7mxiH
z@bm3m@=d>$NB&aoWltHt<9%nBt~v8)>o$;ML*wgfnI@mqd-q3ii&l6k!ycL1UtbjM
z?dSjbQ^Up0J=3C42{a{pCH3#BcZ&ZP+K43`6aV~5_>q-^qd?2)heZe1L|Rw;dRg-1
zQ`qlm8e5#!e%oIA>B&hKcX#G@nW={kAMWhvn6P72{BwQoMUyw0+p1ewZu_R{<@E{@
zfvZZ_eb4{(B?KH$Sz8%D%(=Qc{PT~;{hO=4X2n&#R9$)cr|+*<_ZRG%&E59Y@b|{^
z;Ogn&s;_@OFZ%AEF*oXO{+~&z-k>#gjg5`rXIm~Mo+?T5$vv^-vgg0Ha1AXZ@7PHS
z9EU=m$GpFvyS)@ty?oduX3W1J<k`8o+y~}Z7K4_3xVpNE@7@2t{C@56>GA(6w6|Gx
zPwm>Q8n^QEa<-NCA9dFyXGlysewzR6<FiZoJ%ZX5I1XJs@w93G|61wuHkbYHM0#dS
zjjCm^Nk7oQIAzL|fS{nJg9$qx*tPS^r`_9A32tlL(|Dhr^fzB+i&j@+`Ls<>zg@Q|
z%h7s!o82?08)RPE#YHkQeCol=mx1z#$D*rj2hPqmH?H`QaQ@S$r>8qRIux|DUM)J#
zBVq7hPbGV{PwAO>g}WYi99P}c*`FshP4VZRFYP;PwtVzFnI*{LxFgC!#&2G2ne}=5
z`|)4?ajp$p&D*fpz5iH(!G)#X;#}O^mSt}wxW#mKym%R3z<z*{nXO{ld6D@~cVFFK
z`|iNAX)9(m?Ru8zc0cmuwg1(#*G4ZlDoE%_`3kCzc;o78K_`*jsmk7TWhqBfN>na`
zj=p~S?{9DC*wxOOFhPKgPsSr-#do#RJUz)S^GLG{Ez|4MKfS*lzwG}>^P}ofjsh*+
z8d^r54{=-H-19RG6#t%EZ!t(nNSyfa@bFT-$D34FsR`%Q%#nVtk$iref930|nl_(Y
z>{p%!m5LMPs&j<5-@DbAclQve8K_cPdZt?G&mx|y))8zLnsV9cuh%?Zv0}w^aGfKT
z{`OXlS-#$bqvGp9Mc;%u91YhSEdI~#So{9KmzBLH+wPu;e;=t(>e-~gq1$!!)&XYz
zHR<2p9BgS>u|&^ZKt-MDfvQ!_4}*UDPwFS1G5%SZxa+9Mw;Tuildg}Ch2Plnvge8_
zXOqGfiT}T@>m?;`eKak<>4FQ(0q-SOvpnD4;B37V|0;-q<KtVO^3NP?zD>flexJ{0
zt`7)*K4F)RqX5fES&M>c;qiA*Tfa~7xK#J@-rgy1?&*5oZYnTTVu)Mx<4486_w%YR
zzKS~c<aBeB-SQQ@DLy$1_P&2^^Y6fRaN(t(IeYEI+j-F^jn98kwzRzQ`mME&*uL3T
zQ@fPi_uSj2@JC3HVZ9<_OTpf^=UeVvI<W9!@0I$WLh<#rPOmnxI0~qIzEf;{;pG&Y
ze--+kx9<OXGMT0Pg~M}6W0lN!0X;XC1KB?QXFqE^S$L;5n|bNo{!jC7$1U1%L#H&d
zNr5A7du_EKsLHtP@BaAl<G()x{ntmkpIhY0lfUcv9)&F`N(^zyDL)FD|1+KXb$zk?
zRR{CC;&+Tc8qe{Yeq||VlR|}W>DJzr!TTSdHE+MPZSA?&Z=-wN!tR!eU*G>zt#RVS
zxcqp5x?YZk>k7?A&GV+smMC;rmOlRD;=dQG_k4Ne2Tl_oxTbTboryTxz<6;|@2}YZ
z2bhoWNH~0&qB&`cKF5AHmIK})p`l05$(JRp-R=>4ij|i$sv~syv;4^k?+<8|?fv0@
zZLPH~*gN5O)<jxc)ZIBz{hoL7lD~)L>pU)gzd!loyWL=;S~(h~YpAQYKc81Am3%aE
zrT0z+ORr;^`<E@4-+ASAPRo(pXX_vTch1Y33iex!q4zYI$8WcP|NQm(;|m!garyg8
z&dZtEev?R^u5-|S#nUrFiX8T;Ob=9FU0*N1`g*R4*0$a&OJhQ&Bq{7&JNc#Y(PQf-
z7P)EJr~X>;edW4sp0TqOIGi?H7d+50PFs_9agpJqnD6PD`p;i~d@N~HZ5EiB2@WoP
zL5B5(&0FLH<(E8u`mt!5A4f{a+2201w}kL;39>w#RrGC5>+HO!b8901N?Mtmd;Qj0
zmM_d_hQsZPi(l4!zY8`)A7n<+l%CJ=2OoZsO5>Zbv2;oEw%_+2b*gXkfVg8rgiMe0
z_Bn}%A5}h?IB(LG4Idx2AAI`g*Y<mpmee}_*z3ZO!^*Souf)9{{#kii%3Hl{pT_!6
z{Qoif&+GWzOZ0pNSRQV=k<)vp=5vvgbLb@AUpK6)&6bC)OL;R%^~aB&o<YqDf8vxF
zwh7t({qH2C>^VE^?8$efE|O*&pFTCO`2F^8&~!D9rUFkXsX0EgwlFmu?LMwFz52hd
zZuP&Kvi*OIgs-hpRM0u|`YrdNr9zAwL?ze8xi#NAP`v$Qgx!|LJV))Huhy?O%)b}7
z(p#9t@ki_&Kk@B%w@o_brG0w({hpwgufIz9t&KVPi(NkDj`@9oI}4ky-xhB<t;qC1
z_14Z}b@TfcU6&56PS3NA7x4-D?@-p&?4Qr~`0{KKo*>=FbKCDFeS8$N@-)b3-#LEb
z#%XKR%(r*F-?zK9f#Lo9GTY6W!uNgWp1N_gyYtoM;~-Z)&DzR%A;sw9*X!}d)!%Z$
z*2Q$5{q}pAo2Qr8qlw4oJBZ6vwQB7#+Tvn-F<o*u`<%3QUoX~}`JR_J%9M8ZFXQ~$
zX{x1_pzg_uhXqEdr?$)3#T>k~Rrun|DRJu;rabox>ybadqVjWxyxQ5)_NIcJQMn8<
zhDj{`wqHfu`(z%<|Np_Bn3$N7miF)2V`pb)Nt+anRSgHUBc4tbd~ZHUa9#c6+P{hO
zUgkbHZLPc`_@m<H|6c_2_kO*-pS?+e<6g>UQ=_^+*QZRmvN7}W+LpFed*Ylw_Q~o<
z+Rp0PeqZh7ve|p??Ncxj-+6`A<LTe;_m>AR_nY_h<Ye{F$E5Q?yRkV}f13C1)NzAr
zPbb(ua?Ud?P5*h9(Wm-9v)Gxe1uIUR@z&>^vdhI$fTe$z6}$P}Ej&B#w3}wDEeNXo
z|8{l4=d^wMo{F{Y{Vpe~=KHDYchiMAQMvpN{<qmT9693h?R|c%a#B0nKL0IB%_j`m
zB?P2TEUM<Y^X6B_oAdU`udd{8jFMiW7bw8ec<GW=8&70Q*y@y{U4@fc_U{Q@9Z~oB
zEYECX_ZItyvo2&YKloo{A)^z!Yf9i^H_zCv>%F1%?Ln7k=9#}qO}VWhc2D|n!?C3+
z%Fm|1xNvmJ^k|T=EnzwT|7~8fwDw#B<HeevPa{OQ-uHjA{d3X1#=2C?Trb9>y;FGa
zy?qKXoJtH##%X63Y}`0;`TV-5S3!Huv0F~Qa(iRD>czqz-+OYU4~v&ezgTj|+3o7`
zFE35|&zvz@d0K>Jq3EwKmlyL$ZJCfh@8$8;>-i2|4}W&`TdbdY^t_r$Z|nbCPrkNZ
zJ@JXh`fd6g;X$kU8~Sa(Nm!S?N%;HgYlg|J_&eqA?(9@iSFe_HX8X4M#~Dri(5k0D
z1P@#}u=mE{$sXr!ocXcC<DUF_1)EzZ=7-1^Kfcgk`F?M6&~!}>C+)<I7CXM*+iLUm
z%J(&KwvD^rzkBmlN+!+t^zq)uUw(b{xxKZ!W8S4ZNqz$Bri4i|$nvq5-zj9DZI+w#
z``g<iNB{mhdl)p%efI2E8^5_WjfeBTJ8ccWw^JaaJH!2UkM5Z_S7wUuo_lb6y@>zH
z`;QNcPcy9hb3G*d|Gt-?!MD2pH*dVEzW<xk#3cOt`+dLtb!_XeC)m`@`C0p0>HGKe
zQ`>Sgl9KksH7mqqt~Fw?n(OD*BXO`(SRJ$o;orZ1A>rY{v9Z3+hmW$`-Kl!Lc1_gQ
zQ=eyi|0&)gowPUN=hUa}48hE0$-S={;(r;5@kpM$&%8aL{Cq;*>RMUngKWD>XCMFe
z)-`Cl7RMpe7pL`$U*7-E{cg`@VeRlfbse1puTAItdT0IY`%CBFA0JC@&Je6)ytm#_
zV9&x(Kjy~;7NAX`2hLah3tJm?^h9^e^NABCI5;^qrT_H#7#YH-AG^~@b%DZ!m;ZK0
z3K@1iUiI@$h;QnLQ&)ZJ3T5V|*E{b%G5L<kts~6+OFn<!|9$F{d$XGqVxoK8wEb;1
zwocXd-&phWERW2KzjEfw4<G#QZ+mp2zg^;$<?|<1JnoGHIb&t$zH05MUNL&tS>?sK
z>(_S5Yvp~t-{ELJaqC|34e37h+d@({J^AO-q%?Pr#8*N4H8(t~e${N+q_tEpT%cw3
zjY+D<Jv@JMY`%H0k-6MM=%3c+%`@lE^E<gN_RhZg{T%g9t1oCVFZl2p)C?%HyBq4i
zVa0j#8tVZ6J$6&lgNr`Sud+3tS2d5bt@+Da>-o#)-)lSiXu_@(M}c)pQ>T9QnfFJx
z-)2*1zn#>{L#^gQa_^pAUaKemJFdF-=gXH{c0U!%ySv3R=DqqBDJ2H3{V%Nci=PPC
zb2Oc~?!iC4=!(P(CUUE0w7=cYFI1SMnqL;<^zGZ>E!p1{KR-|Rj$Nm~p*!a^>-+un
z9Z#P02dw^UQS`*mtv~PeSF2V2^HLrzaFqG?!FgHEU9VsF|FxaD{=1lmt0}~VL8LC!
z{QmD5&$hSr*1ozZ`S0+)ll9LICwoT}#WVeCyeqNi|N1>8&VuLdxA(qY_q*wEyY>>j
zNP!lyjH6wXOWxb{Z@+gc<>sc@KOZy;z9{ipf9*j|M#6P(eZ%$9=8M>Q9&D@q&GGuy
z)zzjPPTmTj>SkN+ZBt|Z2l;~D@$W*P1kIUqg1>O{4eKrPo(l`lY^dw|{I-4K+xWBd
z|Hh@KBw7Cbt^dHk{+37N%pKhw3LNitSMtd2n!zp~bN(>@_a_eyT1yxx+<IL)<;|_5
z>3gdRYhDH|%e#H7RDWN``b)bRLj<C@1R3-LpP!ps`Sq(gCujepT_WoPg%8f{^0_k6
z+;IDO@jse1x~uc5d(Hc5j-_92>a0v*b6g#t@@~P|E7Qd;ue;0s=jZw8m21{a-&Nu$
zpi=P2#dNZI{pkw}yCqDu8im#0JzKZi>fz(Zcde^taB)W#f4{3EY1*Y%e*f&2xz?`h
z=U;f$$xzW*VkLXG`islU^&smfEl!zJV|X}3{`1udL0W&_J^V0bW{FWr(xZvbSJu8~
z{8A`b5?5<4-+Nl^|BK99+vc90|9?;D7Y;5b?ZQtfrsendw!ORiTu^rHvmYOKS3c^z
z7q`EE{nk}oXZ!8X9bdWf$B&<d;bCHT<!c0H_E)?XX89Pd5Hrbd)5$-9b#p%P&HbVC
zEAXFG(S+RZ`YA6j=2zH!sh+fNUh}Gj(_WX^oJs#5?poM5vFxqggN5y80U;^VcGWlv
ztZSGvM=NiCt!nJ<bIJx6`jd~pO9S;Q+N!=c7d2l!H7`8wVe=9dpVrnp^JbphP<~(4
z!06KIQVu6?HKqjxCru=F#O`eG`?deW!3FOP!+X-7zqnml@PhfyzDJ67vNs&=r_K-D
zU(fw_yWN3s{+Ssoj3>|eqqzP4zDaj?doQU24ZJk>N}o4KJ7aX|lAXGaPDAqXfBok7
zB)mdG7KFdf*mB$Q%fH_>H`d9j@Bi8Madnts+C`-=o}O`QodwphDKT(OcWvXp{`1@;
zy`OS?-#Q-(AD-;9sped#`gMV2oXH=iPrms-L7uJ7rhS%e^ouQz{zrUj5OnU~S9aH1
zn1BCg&CgW5-d??x@m&fW`<qXuJm34B@6yiC>US!iYq9b5JUlb=_YB)=1GeT{tG8O{
zi1F?DttY=N`*`E`d&xJd-y2q*7F+b|%f~F)rUFwz#()el!IFn^`xmRU*q)m6u-dX}
zm3{t^Uz2}Me{UI9*7JJb?zzGJvFBHadatzJ)jy*$II=39v)r#E?b;goj?T*d<8rr;
z9Bh6Xv|q$gpzh$dT-Q6b-=%ok$|H9ew5QK|d3t5=_YX&e_g;Lx*Lu;mZ(lOa&d)hn
zeeq(7e#C*V|NrW5Pfxq_txbAQRJ%e<uM5K-7gtx;nw=GjX~Df$mTr;Q_rvhWbJllX
z?t13U_uF&%udRhq)6&E56RsX!ePhDj#yW4ciT{@`ytCt*^_ic`H`rAxuV0dz`mcNA
zjkkVnJdrL@x1OJwTg@@~q~2F=Ar?jrJ+se`x_5hc{c1QldB37bh-=!jw>kG}w1w5n
zKK!yhcs}RWkuFZ*A3KuWbFN<XxwolR^M1YmqZx+acuOl<$-N_L>a=N}&R##gaYois
zy`@Jx7g-xWskU4dcc!byUMSXL>O^;|&EKwFzmb-ia;+=!&*wAtl@+fJ-}(3^{>1MG
z#+&|CncFrs?RdMg+Cpy1nfCeVpKm13-tqHU*`3OC^){Z)ufMJcHeHx?_1dkU-)>K?
z`SmhzTaM<FW74-jowJrqNjc*EY5R?Yt&=_<6@OFxm{%wL{H3q=s!vutmt{J1cyC;{
zLJT)33~j5wJ-Pgo`=o?f%&VZNHGMuxo_3SY7W#kAd-J>Gq}-_kj}+I;{;0RRH+0X3
zyWD%W{WFz2TQSAnu6Dw$_vMp+KASD^-RAuL{Qa_b7YqNWTCe~8-tM+tR_u?DZB0JZ
z!p9>g)4hH@M|0DKJF8Z$sri0abDFO8xmQ;!OI`{c`|@(7PDFw7!Gr%MT?yG#tnP0A
zcgh^sZjP+$eRlPKwcqCNWR<tK_k1PTlHJPDa7c8i%W01J=AO?vw=Mb8`+u3vqWAaw
zzL@(ydcE?$+U1zz_WS>;bNZ_rZG7$`_wR*0&&sclKd{ShC_bjU#Z)4q<iBjh<n~Wr
zpGE!q(7rV!G*Z%R4X?8Mwuf!fw}ix=J(WJeeaLjljvHrgZT+beHRbfN-gFQD{-i@K
z-}d}`7Lb%=GU-Z4@hg$z({vubSUx`}KG5;irOzS8u(beRUV@Uq1;4o}E8PXwxhgSm
z#Vu5xwsGJ5N#`c7dHIzg-%Ky{!Z-bwX}f1GogBZQ!Mq~>bajmV@2Xu#N*><R{9bgO
z`+V@0D%r^S^?vv6|M%OzE_P<g{fd;i?HfKOD07RYd_Hc!Zh8264!1s^gd-hhUtS0*
z`iXKM(l?kbn{zknz%0|BYog0%?b#!>Znxg7kB@JEKB>OAqhrD|=BZm(b<Jtzw*2(*
zc*wIS6AY4A{?4zTcf>IH!^H0GT8<fckJfvASXE$EIQzYr->-Gaj~DFUaP^}sbGgp)
z-A~!#BtDeSllm+2xo*bs{o(&-x9_Xyko=oo@c&M@<kRn*pd#z>>FJaI|M~2qruwm;
zQ@Eodk;l64bmV5W`P=W`>py$##014c9{GE14-Y@iyzHj_)mx0k({irfw|Ba!XJ^%1
zTX#17`@5i^pe9MXJ-qq*ET=FsFZ%d>`m?nQ)@_;c*n4_W%}pb&{r~5^`1kjvX|bB8
z`Q4T~@w0-@HC>46V9@YTnwY5ai|6r<BGK9Ge|y*VZT)h8@1%EAU*5T2s`lM}^2vFB
z_U_sIQr61$cBdU@?Tj1QO2YPa{TDwud<t8u^!>E{&A;#K7k73(y!Y{OW$IPkkRPs_
z>kdnXt+6<`xIfQnb?Ah7az{Tr%sp|UV|naug_ZHU6k-B-dHue<(M-L)O=(-ce$wk}
zPE1TsKt5!be{=4_!oo>$W`Tu2431CJQOrLpb&6j`;oYy-o^$QyN{j2chzco1#x`BJ
z1#<f;*~J;pjk_kFD$SApz%+Y~^~;&2y<3hde(|eo>R-P9?CjusDL?-`)w!{^;kcOX
zu@&bQ?^t|aw&&lU;1pgzF0)*v@{dVk@%6SwJLhb>9)JF{aJ%r|b1a`$|M~H-J?Yw-
zlh0Q!-{-FPeWCw+jZ2pnd3blL=<0fH>b}kTu*h<*p5Od+s@A(F)&4$pW9R0U_xtr#
zR9uc8Xf*7RyE|=qyqrfn-@!>&Gt6gd+}Jbok7>5W)+|xJ$(=_GlV5zjk$faQ<$=74
z-4xCyk(Bzn%)Zw*-QT$^4e^LQ9h!Q2ny$}mJK4n>XH9&(Y{Qey-<RsWoE30PvF<_W
zra9c1@hcQ_`={=hP`&VVt-zIek6tC&-T!GRpZmWf%iHwvuKwhj^B;NM8A$9rGkr5V
zUqRL1s!!L}EX=rV_NBA)NP5ZygCdoS%<P4$4xBnS_h`=jxFhRgRa4T#FK%1g_wVoG
zmlu_rrc4poRl+IC?A;=^a?6%=nlD5*XNPm{E}#CWz~bcv#g2Kl$}etTKd``Yql(%q
z)zueY76eS2>3Q$f)hFv?y>H&z+fwqzV|L<U4++~@GZ>jC{QTt=7VrJ#({65qYqMq=
z7K*&ReatJiub_AJ_M0=m{!&+Bm}gfztKa_LjOX*J-<8Xz8_m42ub997$7AL%Z>r~V
zG@L!-Bf0yh{_i>Yi&uVLc%NU)Dy;nY_RoJW)G7VYx-obA?9|`WH`e?wI(7DG&r74W
zhqCRHCr)ylq1My(tEy{TZZZ3ztE*R@Ij6S9Tb!r%_ocKO21)Ha3j^0F8E@{9weC83
zMn_qFdDopgT1iPJC9lQ&va&d2t=lF{5_0<e%~3<-QLp!oPj9}t^~sx0ni_iY-rm$V
zw?YpsbbcDKmbc`cjNAEnf=iaWUtAw=(%D&+BGgx%wdJP9-QCmwm}Z}d-#u+JJD-4r
zpyQtniCZKMn|3HV2eh_%g)eB4>E$zfmXnhCEa=^va`jr_-*E-@f()$rSzj49?AbFX
zf8WoxoyE_SOr%bpJo)qP`NCyCbR-YAUEb+Fi=!djgV}7;k4baaU0;!F<9IzrG`8PF
zK+f*2EX(5Gj7EIovT2dejIO1xPcOfhcj@*r<Biu{+LrPyu63zq&`C|5^5&-V$#Zj`
ztdBf=vzeXK(^GMkzx<+0mpWcuZlBO6o0-u9O4R%J_uRRowP}-<Wyy*;U0qeTwp^Sz
zN9K+QkF)JV1A~Awo@#&UrcV7j$1e8tL}k&G)X+&&Lp{sNR4Xe@S=d*<xTHEo&Q{68
z-~7VHWRADDSUv4d?frFxv#b2wl8WPeAnMTx!7YV_NBE`PYTVe`_SFVT^Gv#?v2^pY
z%{ixT9$BTlI-)RvRqz%^-m5a<@4UPETQ0P4%PBK0c;Ne-DPi?qwhfy$O>%DM6BH3?
zxtK9!m&`+@CmJsgmFzmPtk`Ye+-BM59}7=8Ii2Z#S@y!%D)+*J`6cXgt<Ns_JR`j#
z?Tqo2E7vzXI>5E>)^|~V-D<AAUgtadlqK#JS~$1!sD3;qE&1VmeUkZ1jk|kiKbmW8
zxi3dD`u`_!sT{LKRo~UB4lo$)Dt&xSapjB2Y>$+u2S-Nw`}v7lTD}X|QBkO8X*qR{
zWwMf4m~+yic{3z<IXSI@f}JyNhq?Rov~AeH;8~r)@^VK^K)?gOipomUDO0Y1n)dE}
zAqAgOOv|d3KYom|D&bI5Rc+arJh|f2Ns~#Fn>l$yJ>zOz!^Eb#_Xo|K>U#3s-6`+x
z^`3sIvZ*{@>GGu)pep3+OJ|3O8C$k`op`lj)88Xypd@hiqN$9oo!9&pyObp<8{VG3
z?P0paD|V4WOu*{5j5g^P7rBB?*I2~<LF-aOZ_cz$^Z7Lkau+*is?0Sy?Xij9VV(t}
z&~c}PDb?}m%+;U1ZTR&f>sspC<ohpcLA@52<$^rkl5YE#)M-4mzjt7tn*IDscXw;v
z+St7L_xIqblba9csBJ3GKeVe%RmF7bg+5tMPv4{VH)<329)0xS#YL}ApR+Y|OZOj?
zw~08nGT3y=lo^a2Jv=IwmNT9_5fBn8IdU}9K;nvv8=H{OBB#~4bL;EFH@C5=tE!fY
zh|JK?G71d%@Obfx6E1-hXI{Ew6{2M+YsE5o$`W-wKX0d|-Qt#pf&L*=cDdfUdMqf;
z@94wBA!+HsQztv8hKZ&A{`PQnfWVwdkKSqe`yaosUH{<Q+m~<IUwks<*#^68+w9HP
zHYrv!v+ZpZlyx^)^q8Yfh2L>)$p3ZEg>4&}%(woMb9nel)!j3F*@c;!S59zQ$e7MQ
zyZHI$J3HrIX_DEs=9lot-j^q=e4OT$7}pB_zGS{pfAg_(i?;2Xrh9zbhG#FN{(bl<
zudzaFL48m?+ZJhu|4aUT@qgvt?m78|LFT08dv{$5>e`n7oyXv0&1c`9<9!e1Wqb;X
zj1HbW*|Kceq-nFfUNrczxPAQ~^SWf0hW`5HOOBk`nC#XkxAwt<gPYgH&2=x_IP;K`
z@YSnkHMOZOE-XUAiw`DnsAzflmTdVgD78w-BEmH#MS;zEK}zwqt!!c0%uAP+&hX(|
zwR)|H=uAz`m5W!cns>@eTU9l!tNXQvj!9rxSo{9{b7n~J8X9ILC7B#KmL*}P14`c)
zFJ>)Tbfu+z`vkd!>D<AIid)mqC1`0Z&@!Lib+}#g_ICc_LPN*5w*)86@(O6@E7|!y
zj_2jejK`0cu8S)2n?Cu><(WCB?jHFjeEa6q?cB2uAA7*pEP1(<=l|Sa@sFAwFVPDY
zs5AfQrxbIw<cLwjeglVZ;#xJu78jlgPdj@4_|=LTPmEbr*4NId$ab%J?B;k#V@un<
zo|jf_hOx&P0y1<`ir=M`&AD@Makt#lBR7SYs4kg!&up$8XYGs2+xRa|ytqZ)e%`mo
z$E$DUZn<e7XYH2i#}{g8Df0f#$%+1U2P@u4*m1Ecu3Xt-(&}8Bq%^UxP$hj!>ZK)o
z_SL++ynd@z=T4b&B`_pq(T*R-Cv40P=bSqAt3<EasZ*~Eq}HBzYWL#nzYLSQ6<4_y
zExL2i(Bg*t-h1+E!y2RB-dlE2<HGByFG{>jq*|X}RAM?Q`k<)sX3p|$*ZOYeEZ=p@
z&9|3#^2xrNZw};aOE%hhJv{7Ma7+v+VsAxBo0^tsX}`XhC7Q9->r0g?TeDQNqi?{3
z->>J{DjP`LIr!(!_dQE9SFArC67k~S-!rEcJ$e!NJ@d|+oESg#TRSYS7#gx{&-Z`x
z;NX{emXklcyZbRztN!oFXvWD`kIegH`^IML<hSbEHa~vC$0XXw<12ZpqfZ%BZkBYv
zZR<bd{wj#|;ie9TAJ%*R{d)bpSFFq`)<R0^#T{keU5i-y116n(plXz&AE<KQH|(}*
z&Fl}VU)LosnG*4$;zRADu%8da?Zs~OwCs4@$=Q`y^{Zsra)0&(Tb4~(dwlz*$4B`7
zZGL7iqhsOGVbxOC`PU<Vw%>ZQy)VRW^Y-p<yKrtU=i56!|0u=iWqtarX<sqn)SDcw
zKADG4w%<>(DsH>g#1wMy;0qz43rCJF?Cf<FmhH7OoH*f1NYL%$mv?^F@1M5irqs$c
zYwY#UfReeEQE+JL(hV0{PNw8@*_8SFPqSvR+z=u2<Hv~$S$7=`6b{%{9K9ZXO+@1F
zh1Y)rSKod8v`C(b`ES6=bN|;nE&SlRKD?@Lf6Ujfyb`@(Z@#%5xGS7)W}T5yz!VVv
ze8H|;ZHFIzd6RGUU*eUNbnK28y;rYfOw4w1aC~rH{Ly*2wf&!Y+{dc+PAYrbBw?Z<
z*6i3Dw%TENar>TWb_<SYnFNJLb?w|R;Z_sV`TfU|kFPj&?pRP<U(kB>9nS2Bc9kgZ
z$qt{Czjx|`DIz5wKd$}v<?a7XR%=qGr)<{F7vKH4Y_oN~`SDYI6NRQa&2O>0bLp{I
z+{_<bnt__2@!hk2EC=o%%-R|h99(?Qs@16`E3b2rr}8Y5wv%zoLdqtrd9gl1b}!4~
z*D8fur9CV+Hcs*94rDKD|MBobnuW_!;g#JfLF+wzUOlyAz4IXFLBYesZS!xO<6mC)
z;H__d@v286hK`0`y52wKY?0-a?d0xrR-3%g+rwe{1cys!&F6;)FTUIN@ke2n|NLVi
z0Szk`G<-VTZn>>Qb82MdjjSvV4sK^*;bt|nX$MwlTw!Cr^`qiSVBm_yi!UBIl3<Xb
z|MT~y8!r|udv-i-<F8+AF?ty}CG)OFr)@QRRJ1cArzFwr|Bf2J*tyMzoF+g2aawV5
zqnE0>#tG2Ep%f#@s=f9bH%8Uerh?8c{97BiTGaQnfW!;;fC=_ey-f!k?9bOp^;)0U
z+Vc99UhC35GQp0F&lV}2f8Vik!-dZV;$oLFwlC)5b{3ZHwNhjA_2K!oEjQCTOJw0(
ztA%}i$Mg*XUQNIB=!R5|jE=>LbHUa(r*7}It*o}GKYcf8_r=w|`pdq~beq4ew(h%W
zO;dp>WTvd}(-Y56pFeNBnFBh;cWabyP|zjU{+Wi!Y|8F^Uv#EV3;)<|Z}*_LsP(jf
zXSmYKQvv@PJ;Tm$-p$%nRd;mOyrV5QyfTZ+Bs<-oU3fOTN@QZQq8_u5n^Qpb6T6~a
z$4i%2$CS&-{8C^@n?3W*q#Psv^iA6N;_+{Pcg>k3Go{Y!lF+3Wa<}J(IBRJJYO1)a
zE&h0&;lb(vfm<7u7s^`4ZSdQD@=4v|{Hn+6wRM-S+cIU-86SUv4RdU}`(yg{$N4){
zSTIhU`0jv&aC3cuf!AKSrD5Gpt6g&q7WDPGExh<Zx%~gi-@i_A@O{glxLj|&sb4#D
zaH8T@QPCS`(`3?&%O-dJ>gxJjckbFMtv6}LU!Oj;ke0e*zkS*Km1cT<C*t;c?0TtI
z-d~ub(<msIr1UgCVPmvKSXs}UOEN`XMJKdQKJvII*f(AF_yY3_`Wxl<3Re~1Kk)m7
z)NRqZUU&3kGUi6T)p%fA{q4gMVgEVX*F|s70~K5Qe_9^Vc(8hQbJe*Gy*6eAO{P<d
zr_9(@G3lH}X88vbK~t-giF*}(S(PjB>?|l?{@(g%=hB^^g3-CP{e;#@rR6H^Ov#KF
ze`V}CQlfZuf>%+Bk!GOg61Sy`_<#H@&n~c%iRg7(<EA`qbNWhc&5vLBZuYq4n3~?m
z%HDYW+AikgNJ+ir!aMidpIV?0a_}IF6c0;F`{FBEfv>)5T*>-lBK7BM)s!mRx-8SK
zWvQ)x?M`dm)=jGL64EcSoNMvw)rQ$VH&(6QINRqz(ZigaBZ+3otJfY4i|yUIimTX@
zv-IfE8(G<R8PDe&ySL?TSa9?FsNVVj0k64ytzq3xiycLU9=$w!_1MvcT)ap9*Sd*H
zc_pN%7|9pr-po(jHq(~zea6SYJ`q{P-72#$PhD>Kg15w^WXa-%i=V$==bXasbXB+5
zDa(*6;={5qd#)Yj@9*W@+Y|Z9h=ud#LePkUQ4detqQ1>fSo5BwoU#&Ia^*qEwaEd|
zKDQ4oRasXfnVZY(vdl5WO5&Geh<w1VYW|uOyCp75|GbG(?7r*dm&q4-^qu+2_53ww
z_lN!K-qU5XMN8Mv(NLvLbyAjxs;Smgzl(D_uDJ^@+xcNnmR()lyLtOR6f{}?sc|^z
zzjKbCl#bXNHQ}(u6MvoZI^*hkW$Lt~^=psjnI&uKd})!5_T?>`{Blofx^wgMpDFwH
zY0P3;WTe5dzk$I&mTT)R;|T}CS01s~;E1m;_g}o;>EXN1FS~zyEj60S6TeibHLBOA
z?&1GgQm<YYUb#9q{4(qJ%@G@BpWQLXuVCk$g=@Bng)jacvTgCYKDKVw>6bfCzbs*Y
z{whl*&6uy7m0^DaLpj5>j0q=G?Dv(e6<g}pUSD9)7#PU1HM=}6A}nL;kJn#+w6`p{
z(s^&`>A?3Z)R(KY|2b8|wTjCkvTo9vM>?ClH)*ccRaP`PDEvX~%bW*43zmk){z?^U
zx)8PH7J~+dy{L!9+!;RVYRmzTHqW>D%hvbe`o>L@CAS*S$S5{7Tq@mhHqPV8b@h*-
z+Z$Jy7<^%Oj^}vGV`u*_l2wE0h2ZsOxkB4>*{821EMBmx!6{ks_<1??)fV07%j?c<
z+>|U5BC7Cx>Sen{wkrcy9$`5yAT8qU6ToBWXn2I}xX{AhAHItPQtj-1ti1YT<y96p
z*Vs$nmtIU;d@zf3dbeBqVPPKGG~-?~X}#&(>CVi2lRMpZ->rSS;B4F4U9;MLRedkM
z@%GB}>6bIM|4)kM>t>BE{mS}%^2wARtZa*}ytZAwMgPyD)OR12g(-jj==kh$^EzK?
z5v#fBH}w?`)Xtsb^DK^!r=&e<?zzj_T7H}3D!;K=w;pryn>Jr%xk>w;E}L^9^A=u+
z@L0HU!lYS3i%J5w@MeP?pL_ULQTYGeHVe<+_m4THz%kv6#ldk$hsG{p*YaP6!t7r~
ze!p4jvAf&&R_vb(|9HMGo^mAGIU_jG`OeGr9lxH%pEx^J;Ns=G))F^w-;G}J_h(F&
z*Um{xKB!DOG+E+K;)lxHbM(}YUOg(KZ|#>CskdC)A5<rM8&9vgCoxw~J#d#sQgd>q
z_`SX<D?}bSJ?h}>a$J6CVere2D{hM>#Q$3=yU*)sWpK-uXS?k<_RqbU_O0fG<~qGH
z`>ZZaBeB2?oh1h%93pcirRsS(7jl+#yl@Dr5IP*xUTODc3umtKx{Jas+Ab^(jz4(+
z1PGolJyJY3J(f4!;_3c*mkpy&_S|$V{cm(=&f5;Nl^wd4US~SbwyZhn`fPQ>gb<F`
zTx}&B@A-a}J*a+I@J#vh$32XEo^qcyztx-GT~xgDx9^r!4R<cZ6nPa#OyAn~XjW2|
zj_H-CY{T1UTr!kFnN#}BJ4c)AlQS+zUs$!}MTiwo6|>g<YsJ0u3tsk!DW|QT`RZ5J
z`S<Y)H%{1e%g858*sc5GXT_z<_O%(5&UpS^*Gs(BF@Hg}Pq@E-Sx&$ji&$+AAwk9u
zLb*3KG!{P26a37uEy?Q9i*r1?jF}m@r;7Z1v&>_A_u^f5*La>|{=<=-;oM?5;Y3%k
z%iNPHMcHz8)3`3EI|Z<pEA+@QB+gY-cocqn>dBOr>_eQ_TmHYf^6CGowd<E2cv07^
zXCzj*>=n<>)SWqJZhB<qYHt0yH6(hKVN}lx<}Vq4Oj%f21lRVf1&Mbai*LSmUslNZ
zisBKr<3cNYUEZ#DTYO~!|Aoh|mHj5it<B*zTlH#{hLKocP_UD4Ew9?@&RJF8**h-H
z3hG+jZ5Y)v@9!GkFecH)d9TCI*DlDAzIN^N@8k>8Hu4GozMFM7DQwXJEu5?S`)gy>
zUAJZT>vmsR%AxDRptvPj<gLWh$nc|_r=GNHTu(2I*+1RabNL4TwaT|<`t49{x*(;R
zxb!#Y?XRMZt~(c8a46Wc`?!IMsFT&s|5uOvc~`YXOIJ4Z-NXs|k0fpXvxa^7mSrM~
zkG^>M(lDxL&PuDpH*am8k(+kL%-C=GWCvG;ta{U|rN0-3W?o$VB_lM-zu^kIiLSQk
zyxOf=x{i#F8GlUYC8s7eJ?hRXF?*Cz!tm~7_gOPz)32ryx^6yU!fC62rx)oRxO(M!
zK=k`}tn0RgR3DmqGV9ZyKWq53y><#U-)nHpcaUH3{f|x)Q}YX<%dHP(+l560Tml>f
z3>^(!UMU@wHDGxt1zN2Xv@+z#kz-2Jx4+rV#&L;DtutYg$3wC6R?3wkzy2JE{3__T
zviPQK?VMHf)GrA19-Qa1!?I(87x%-Z(HtlLGR^PGnefx8fW6$}$~Hz{9hU9o-xb*0
z;=+0vyBLI=gzK&w>P_dKeD#Ut)f&B)D^Yj%c5S^D_5Itgs88CTZ4;L)+t-%m{k1aj
z$g2&Hls`MlFF1bwI{!?cwxD%3`VRA=-|K&Of4lzJ_2c4_Mj>3Hja>&mS1F|$fih>+
zRJr-wJ}Vz7e^zu5bXZ^{AUR#mN_uYZykD_@YRqz~o9AYEn||%9`hMcE8++Pp$>`>{
z>Az>@re(d(1|^fXX6<J`+nPoCKHs~K!L>o%=5>gbKmWR8@sD@1nZyX!-P;tlw3L0%
zGJ$pc7rKN0H(luJWYFM<6LVp5oFl(OYGd#z$1aiG7Sc5>dmiX$-Flj^v`yfa;Ij_p
zD{GXO-13Y#%IS1o=79cZm5})il?*LQ8r06o@;C?GJ^e}|z<uZ8WaG&vQ!+wtrR}U+
zeetHp+O1;Aa|NpxSASW*eER7i=hE7(%fGL_7w12BZ6Dk6YN;7j?zU;GXS$^?e*QCN
zhed4VtXaQieZE$`ZFkI-o3A(A(6yL*&U;<-J8k#1A@L<DtDM#;XegWz-t^~5T?<Rw
zpPYm~r*#(kCp4dWr5H(a#kX3sn15ZR^@Qtu)x~Hnjzdp{7y|^N7~(}-F3--Wn!kPD
zJgsv@Ek^qfhp?m;D`-sbYRU1LBH+T5xK6O;<|2;Oyb4z|)VC~ReA@YR!*5js(T2^8
zO}EVFy7jdk&?q;!a>OY^{R97`7oz`9Tt9xjcvheQi{l4AK?c@^tigglHq4#r4=P{h
zUI}vK6Wt_p>JNYMjsFIs4=t~hXgK()BraKy%uwa7p{ORR7`kBfD)j|g;^%T2ZW#yE
z3QegBkam#ey|qlvrF6^hS<b#|taW~|dVF~W+Tf(^3aVzfG%pJIN?n{|&vdu3m8)o_
zLc7$tfXC&t{yf+l!YY5<#jxlPr}9*Rszrr&8}`Nd&hT{4=$+$`%xe_PDDt1-nNvA`
zQmyI__TA1&2_eA|JwFW<vXbt`|7Q38GFO1bQ9uv8$Wvdx-?G?#$*~B{Qq86Z58WHm
znO@H?y5ykS8ZyCK^!Un&q7&pN9KF{dvr5VDQirUrVar4>4d;sq4wogmt}SwiX1_Iy
zt;RR~U<^yT*)HZqD;ZvS-7S{NN>Wsi`Ez9fm*swOLxnY&wJWMGbV+z>aWpAtf|gv=
z*4nnRvYMD!fVRif3Clluk=Z=Y>_Er--0cCLra#{WpH3;Brab41?y|68kG0DLs+V*+
z9J(lU`OAyed7Le~ZVBgHT(r9MQMzICVV<v|?+PNe@cOjAo9EIl`RerD>#D1G-xa)&
zXW}wlap=zJRRZM!A?~}`H~eVdvHX}Ii=)7-si5VprlwQH<NxvRHs<$=?NTu5W^m$A
zU}3h^-*MMX*Hk27QHK=Qilq%ke1##~B$6L^>NHMW!I8(+esM*o(u9gBC5jUYN{;N>
zesy)gtW|dpUWj_i*EVf)K;aQtncS=I7G&r#R<ErV+3fVVj>TmM`(};iJEy(o{$6-t
z*K}s(yALngbNn$;5dYpK%Hp^~K#+me@rUn}49?}s4`V8lGTFag3G&cwouP5e#W2ll
zg<5~ow}8WvS(;1yO2zC$8D4$R*y1w(`eF$O4z4RK0&RT}SIz~bm`%3kxaFImna$NV
zHNkY(_1WEbZ@<|Z5dO%{HP^K1^h-O_wHN+MC``5beqcJc?(da%_fD*n`fz>s_4(1u
zFC0icBdNjBbm3A5g9eAw<`2%U9B(-m-qnA1y+hV`=?sm7E`nP{0=*g2Z?uUjmz|lR
zxp*4W9J}6(5Vnw23R7NO5b{+JWD#hxXS?FENR`d^^7ValX3w~LRfNkoA>T?j*SvA<
zvAc&~+zewj{b`?9KI881+dc1UWzz~G?(Ci5^|s&f;(ASyU+g=bm(2fl{GOY9tF^<t
z*Hc3>?j{D^GkLjb{i8n#FO}6Mi?ba3?ZP0!a&UD`-~wen*~0xh=5vdSX&D5zv~sNp
z2|ga_U!kMUEv!0E&YfLMWW`7Kej#12R<^B&?w(%Z(%z+D;<8vxO!VN7#qNz#tWr<@
z9J0-h?M+x))_%13;Ki`N$qrj)9|&aU4Lk5OE?ti$TGztoU48CV`@H-u=B%f!%Jr8%
zmtI`L?$vrtmap~?!%S<7U$5^T3{qo`um4^)^Zohh6L;<pd*z^3o<E(vA^yQn=KK^p
z`)>{N%oUCww|(0muOR;B<Cl+ne=)7zeDLp%32fe%&p)hJ<0;>HXYa{vw?1EgT=f3+
zhB^O>i%tLi*!`ermwcbq_u}0#@80%Vz4)f!67%QY-KGb*N(@|07nDv;5cH5}Z27zF
zZ|;l@Nk_bR&9XKIzP1#N^%qU^I+?yX{ic^`*%^yWm4*Nli8}`cdH=l#6zplsFxjLr
zMN5}!s<n<5=b`y#D>x4JpWZWd*5Y%r3by)(ZivX7eUKxS@NB~l=9J5^K^Ys&a`U-N
z`8Mws|9s~k@7H&6XNn&_jX6>HPvy*<*MfgDfBei;_@%k?)hGYX-zV;#fB2jGp!BRm
zn>eNP3pd=|xuDk2XnuEla_hV2uk}UxQun<peg5q9mx<=B6>F>Q<>Sly*9Vnnu6Gnz
z2hIaK)HE(Ga5?<GcJ|ib_D&@qk>tZIvc_RO5i3r;Y=6SQz{}|A;ux}|?Xt)wVe4g|
znU={K^G0wgu$WGqH_t`%UGP;dCfnCjGV0$<{d02DA^+a>_y6BH{nP0E>pMA8Z=ZiJ
zn)~_ky>;GCa|-O;7oU~2(mxjd(|+&5{nO9Lp850j-MtI*bEo~SVi0Y~p25*DJ>%=E
zt36VtT&+%?&*d`r*EJ|`=uT>KaLVxKcw2wHkT+uG!Un5T8<M}VxJYlkVVHc}NA~HB
z6-T{FFIQduuQR*g;Sq6rkrlI>5+_(onCY&r+w|t%x{od1-!=1P|GoIAED%}D8}czU
zre=10!e`L_$0eZUB9fAlGUx1$oqc@F8?>oeXu{+Fv)T6k5n`YAnd#9^Igj!MYre90
z8K;I6^;GrTIDh+iORv<MD~it7L_|t|EdI>mULL^X(#CI8V{_e8YgU!dRA0tRvO1>o
zlFz?=@2+6?!|ZXnpFqnr2bKfgD$`G2%qsoyqr+N?qp2YC566LihAT1mR>rII`aZmP
zrGz)7ce(nfm>ngL_N85DWVKH7nNsnsJf1)E6N{Jh)*U}SURfjae_6rGk1g(!Mkznc
z=DxdD;iPh5OWfPaIlIFyiMOgR`1k&SwB<jIi?RPqr#314NmF7lV;8@2`%O@|B8Ssz
zu^S@CX1%v^64#U3@L<B##KS$z#%7Vce6I=~9%<!fFTIiaOukwvRZl8&N!z7mf3pi8
z$aOq?^8fbk>oZoIv*~+m-%=>xn6Pw9hlHlMb5~>5%CPVa8GF}gENfe`@|cP5E}>tG
zbXQKlvSy3E$t|;MCU47fFP-kbW*Rzsi^STsUxi$I#3L@}@Ng^&QSQ0jwZQ1WgPY>7
zjzq?;JbXsx%g?$=m4)*xpMNa(`)62xF4yMO#n7)Uv7!CzPA%5+oM!VXEI(rU_xrrt
zm7ZJ(;Js#Gxi-Rc+7g5JsqdxJRSt_JTIR14S6(i<y1+6;(?@WZq1}mH8|OJYKfSWy
z_O|XX^F+6bsI|A9NOb)<=POU}i+?-bAHO@L;eH0g@0HuHFBU$&I@F?g-rYckga&C9
z&1cV!%THU<XLr3yp!ff0likV(3``pSnp7W5lD)UxTdv>zZSMZpht~T_8Gn0czx1m+
zOHyCoH?z6fR!i5+vDyFJqVmy-b+Nk_Z81z1{l1)K|FewWf9;E6e}vBTw|QCK=kUf`
zp)d3A{_Lw4?=8ES87VdI#eK<X-?rT^{g;!x|6A$;nc!E4#lJq(7Wi8D)ob@TlQ~y}
zcMAVG_fg?$d+GY+3mX+UqW6_84*mGcTk6rC<H7MeR^NMly>#v6x3TyBUiOdLoVNAb
zo4e1y&uN_T_&_6b)W)2Zt5)&<wmtqNUG3HM__~YB>hr=b-q~4qcH`bnLG}NCB)|Rf
zkbQqKOHw>jq0fJ#>}h;*HVgd!Z4BfV*ZpMeestCTui5czrwo_c)db4#V+xda@0SUD
zIcfi^insg!ocp-os(VPvl0%1gu9rD@_2$*J<z_V}B@g`LkT>x#bY8sYwDG*z>k9p!
z{pz{9-r<a)X?@qe|Nnm1oh^L*aGK&ozx~f=Mw_@#R<}+5y^rP5jC;TQEiYN#cwd=j
zV;<}O?AaIX;|`X~uC(jFIvlR>D*2MJ@Yd|>dbhu)F1W%jkYUomXj1YbfLHd`{_+&o
zB+!Kmy>hm@;)_|FN=mjYTD<tTsk_2ARe|Fs0!$N=7sy<8kkI(;RQp3p<Ex;g<jN~o
zuGF3VXmFKXAY)E88v}y@PdY<k`0HzHFE90;K4tpz|7S1rPYzujcJgUa<{_5<`5yH%
z0_69t;ExBnhnZQBzmb7~LE_OhXN4Fhuy$Sr28M>j3<gF91|DZ-4hDt<2`L8#28P2Q
zq$HXvZRF<KR0e(g_)*HTC}sZZ@{*Dj+qYj&Kl89a;`5{{-QxOLKR!IX7jJ3c7#=?T
zPTuyU<mBHm*RT94*nKxEBjdt`#KR_8S2T7%Zt?N<?mjo)e*K#_IhJ$J*<Cl^YPW0m
z?yEO$tmy0GOHE19u(P}O&Z9x)9D~&BA0Hok`T1SDv$NQ=>`jF4Y%|~K`tkdon>{|(
z8(dSf=lt>=J1kr}--gD=uYd9+C3Z)_!FL*p$&u6U)qM7yI&Ip&g<pNw^!wZY4f*)-
z<1Dk>Sw+RgQ)ka!eRp^HZCULXMMXtZCQVv2X_AobrxVIm4_n3GWxV@0z4PnF)YD?B
zDk>WG_VL|fx<Nrfldi3aOfJ`P5aM015p?L;)M?XRotbG|v@@n?_uZ=Zd%yp>^X~I`
z`|$Mi<=;0KKR+k1WUGIE{`yUuHcgp2b?Ll$a=Rb5oDq+&S$O1#OYN77?%%i0&HQRu
z^(8~rt|nsb+O<VHV`kaa?h0EMlUcrILG-4S&Re%`mHhgWdG+em%<u2+{`z)1|M#79
zTYiBq@tbE`UGnjf>(%SmU%y_z|Jtdk+E;Jg$|^T$V7uVb+uOTp?b@rW*YDGMc`S9t
z^!U2S=<RuLi=*2QFFbL=<Nfi61uWL<)*d>1I5akP?XO=|yBD`y>DJ%3B6zvq%dOYr
zcCUZyv$|i>I88%c-F=dXpy0yi^Xuc>`(!4be!9srvS8}esg?S7)l^kA?d{{IPMunt
zmmXCsA|mo)<??x-^z47VSlrdu7ZwsSrFUh6^bYn54!*v=U7ekQNlA;!b#!%o&z?P7
zo3}glv>3=^M>+&&+1KxzG-*<kWT`_(clYGuk2hMod05W%vz+Va>gIOudYRg_<8Qyc
zxw%+S*-b-H5fr_TKUS1HIKa3zV&kIorM_$Xh1LBset&zrYR#G}?ecXiX3UV-t;{%w
z(PZN3r<W!uI@cUqw0QB}>8bzbTNXdlu(gf7d-v|GJ(Zg;UA|oU<;BH><42hfefeck
z_GZSlb+N0<@7G>m!QSfS?JX)Ue*O90MQYdGLqn&Qy}h;c+&Mp9xijb2B_%xIS<v|C
z@#CvkuRb-tcJroY`{6?O<ci(A(q=z&^dmMn$k%*mG|RmuGG$K1h8Z#Pyu7?xT3VMb
zE%n}7@X!gA16*BO%ii2r`1kks?>|k}pZppa7Pf5DCZnrYuWDLbM_XE2o;r7Ko3$8E
z`nmZlKS)^?Em;?{b5UO(-}@Uoi=ThFk=%dxy3Ng-H?uM`IZJG8RD4$UKR(`{eQJtk
z)V7?NT3T9f`h<n1rLNqwCuX);Zcu3GR3js!ch!8suO62rAM3gJ;o;%X=;-Wn5m1V`
zdGn^1r{_iU`!$bcZ*R+;{p{@Q=dt&;=g+@a^;-A+r&ez9l4oZm-*3A8_FDP<+U1<W
zYAq_pY+|n-x1BoWb#{iKGw498%F3O03!M(VEnB^0iA!i`s8z{}2|>ZZ?<3lO?Ra=$
zq4TSE@4o5D+tozqP50ipbEnxdro5<qWs6JC-c3EIb9-Cv=A`80wLd>UkDjdNyD2C*
zc<r)fYVW_V4qv~GjaTYP?7iLP>qX_{@}53@8mX$P8s_EIHFf&*^w@nhH`~4}eEhLu
z&7((2+27vWoTiff?99xt!orPLZ{N-?-?HG=uF}<^F)=x*DJc;rPo4zHe7%`IzjFU_
zySy1Tm77Gx#nYcYdGe#?+WPqX@+}Kiu3NWFC35D>ndNW3=kNcU7I{s6b^r4Db-xy_
z?_ab?Nn26z;4IVZX{OoNbWXo4i4qkREj!-yaNW+`Yo2DCM<t%Vp0`CSuHMsm&Yc-q
zv)bC&Lc_zg&CJ4n{`}e1-Tk@l`kgy#mMv2g6%qNdCO$ZLvG;U6O<i5z^LD@296EgX
zZHJuEwA9T1|NfTu_|LU6{gUXkV&~4t<^J=(NqT#F21Z5A`d<CYdDYsrdtY;3aqpE{
zdR)H#PMgcY>-X-hn>B0J?mF|zPbro%e6JoadwqTV>k|`|SFK+k9uYA^&2P?&>raam
zCRpv>_4QnvzALzR?}+AA_|Cw@z#!4aCcwY|Y9}x>E!w*E>pXoic7_}6Yyu7eD(dRe
zA1B2#R0v!|Q|Yv5<Ho?q$jGY4z2<NFm>7;NW@Hg4Nk2a?G%;~uQE~Ctf4|?~mStz?
zacAaGSOF^W4;^yyon_(~U;Fi{^Z(cU3?CF0FtP}k=<4cf>F8Y9QTRCHA43AeLXcSg
z{=eI9-M(G=>WXIU&Z495EEpPQXD~3b_*Pc#?31-#wr!i4sHo`2qzncL1+aKp+OkQL
zCx3n1Z@+5YIzMhPodAFT{<|9)4pf*lFf{2I8wXpLzq@j<nSE=;$E4W(b$8!+FeGf@
z*v-sPVe$9R=krp=X+7nYe|~&iwQ}XfoyE_uT)epO#*GN+%Zv>-K^C|=Iv$iwe);mH
zm%smZMP7ynWrS+Y3uxiRz|gjkkp)yw<E&`O(Bk4TY4_^e?_?Ml7&taX+s3!3to@xb
jd2J#C1A~Cof7Z+QjN2osudiibU|{fc^>bP0l+XkK-B0c6

literal 36695
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO+|JXmA=Q+c0xKD?<qod)`x`vLfhx?v~U9a_aHqKAo
zezeQPd#~oS%<V-hv$Y~K)0U<!OUm1sGHX%8j)h9U_Zb@$)YbneUMFnLGpF(Ao_PJZ
z_14dA&KK`%-n&kIe(}8L9@Ey`(`o4F=;+{SGi1<-wBTK)R<to&QAtT@kz2?bt%I|A
z<L!AGmZ=rZFk}!C6cm(XS$Tt1Ku}OH@NyD^ijtC&kpWMGi;Ig3TN~qqj*gBK2Mi$U
zB-k93l$4a14>NeUxVWSwNHBDQY~f*65EK-g*qBIH%_{<He>`lD*j={vMrugr@jlsz
zy;Y`{E?wHv_y4*5|AVitt_}<eQVL3aWL^A>Cv1IO@8<OLU9nt(FK2AL!731VcGKp~
zhDk>{xQ^TZd?Nhg_wVk2z_+^5+jy2PU0U&W>-DU=>34P%?kIZ7b+7h&?3sDCyTfXQ
zgoHj^3HHCb>g_`3_JrhQ<_8boe>l|2En!<_A|oSXk{h-rqH)U>6P>6n97Q{27z#c=
z^W~AX5@8S!6=f|h{v1`m{M4V1$K^G2bX*b=6nuPrwdcfd%aJU5bEC0SSUu_Pu2SAz
zVYMzUE(td`rABPc68-h%<>e>W)fXK*%;0f_XUg>H%9fUqpDi^tIaO6vPn<m~x^dO9
z$y27ZRDXYW_2uuCAzE|n>-UA_dV71n4h_%D)O>e$H~WK!^F5u<&NAiRxN&1gcenHH
zZMoWW&Yw7OU~l#J3G?RNdyp+CXxqm)VTI&|&6^M3-Cb@v|L>na1urkDe&otZxnKKT
zwyUe_!ILK;&-ZQHwrxl8bHA;*Yu2uP9Xfsbbn&F5B!&eCH`j07m~+!;&xb?YU)N3V
zSfRz!;G!E)S7#R#92^)H#wIR4-Kur!lP4)NX3o4SVHKh!ns;|s>$SDf*EJV#G&MwT
z&s!L}I&8z{&8xTc?%rL!_V{n>PM1YH_pZ(^+9_jaXSX$Lb=c~{&(C~!?B4CXFyPAT
zDnCEJty~9>9zE*e@890t&AsH(FZ)}u0RauSx94B~wd=s)<HDCNU3&2BS=h_m9HmSC
zF)U73nsnm#$(%cPZo`%>Ez6gy-`bwf&&|zU^5O#HZ1eneo8n_)WRCSpvsYJFTUc8k
zK6Z@FYpD>oxZagB6}Cc>lAZVVRv$ieh$(hgNn>v>uZ^wk#`5>~va-Fsy$>6ow_&!n
zw%(F|Uv6#GR;PYBTLD?w*oANZ{QSHyM62+}hljuZDoJ?;1`1B`Qnf03v!e9Rv0mu_
zt*H{$Wjc!%FE&g%!VwV_wJ3PG--b<_4sA$0JYm+XRhjj#ujy(`^}4gGl$+tg>TrFH
zsa|K#FMd3~_M7AsFV#bb4ryHpii_(jeSPiV@#E}bVqyiw#m!C&9sd9OyRr23HLKe7
zudlCP9KXMA!?ta1-{0L`7@~D?XYq5b`v0x1t)S!;6C0bDo!$NI?QQ3U0S9j1miC^e
z<LKw-H+P-Ci*LVigNyEor>Cb+oI16Yk(uql-Mg~So;}-9{$8$6#<J=8ylTFqM~_y#
zTsnQrFBzK(fywIrZgq8bOw7!NnU_>lR8=3|*;#yJOQx_07pvW$56%qy;{HA}3>dYh
zaxHf2b^8A9ZsGTLv46f?_OE!ga`}d$r(P{>ZDA|C*M=QFew;lrGV;U6kB;~E)e1^V
zc4~*OTi`$6Zb!vOr9FH0n7rM*dGo|clbEJ@UEQ&NgOv~qqo$^&=sd-c)mJ?{Jr8yY
zt6x~`&MzS;xv={CyA4~m9Fed8)2Qs;2R5VZt<;$_XH1Mc>;HUY2PN&7FISpYf6KV&
z>FCH96cjXJ{`~c&wo|=Y6A!mNd~$MfK}pGxV1HXyX=&-0T_v39=jR=Ld3m{E`nfq#
zXW8aim2xS&_qjMaGFp|r>A1JI+IeZv!$(KEEoy(2EZyJy^78V>$K~r?W}D?2q@R<q
zu&{Wre*eEiKR-Vg6ccNcG)`NPeSO{6pQ6Hn!ifwjS&sLr-`l>qvvczy-TTJr=M*$F
zINtC7zb}m8%=z=j|NQ(M7!c5qdwW~v+8v>*uY$t%)2B}i463TC5nD0@ySlqSKJK?q
zy0fEj);2>!Lk>Q^W4qt)>pnSIJ-gNNL1Ko4Nru3+b+M}>-vk5&HLVO@p7j3S-iXa<
zymtTp6wm#`_vzCogStOIvTnb*v5`3}EX-=>y~kZ$T^lMsCh5fP5}7t_8iSl(hNM-A
z#-c@wHsszm(}~$3kb7&(!H<uRKYaYS`NoZin%{4?Pt{{ud8%E$u4A&gzmkQ8#QpmJ
zwozNNmRgp7eHHrWb^QNTS1nRgQ$bGV;^NwnbyaK6*K5&H&*SU=e&ve(5woL!(f;2L
z<tbjOO3KPx^Zuu&r$2t&Z=W~mxpL=<Mo{f0BDR`EDa)>=ww9H_$;HKG?eCHo7aSQB
zRMge8`&wIDIT>1(&#PK>?BDHexxx$_i`{xxefhI0bTtculZQvgwZc{>#S<x;ynf%=
zRqD;4aN=o^<Jz$7zW<Nq{|hj1{QmZK_1SP?7Ds`+`}=emR$TSZ%38H7etq0t76zx3
zlqJ_H`1tsk7!=LT!;9A}Sm3~*aO399%&om$T|x{TwZFfu-LfrqcNr%`%e}qT*|POt
z(uKsu!!!50*V}nd*SosPabW<*v17*$^-7y(eciqC)I8g276zyJcC}iz|L;}5=VWLJ
zT^*L$_x9f2Xa)tFk4J=gcbN%xF5VEKsuQ_4@&S)RAot{%GdqRV{T>|Y6z=HkbgZhf
zx^(&S#0e7^7*3ozb;;(z{|wcSPfkwGmihkb>S~6Dhlkt4tLlDyc*w!adv(idUVnf8
z9Xod_+S$o@dU|Hu-Br5wci7Qex1^q*o4b0OZ)mr_)ae6_%#04%s^zt@`|D&|TU%dT
zT`j(6?_Oz>Yw`7eSs7*+rFyOX%_D8bQ?ye?-GAPZIhMr&LPAXS_4PAm%rIFYrj!*0
zssc{@`}^Cl_?gdH=O5?Joy)kqjCWVb%cehnYEshDvbNT5IdJ&!;l;-`=HJ=D$WTyR
zy!y+Z#UIK(KRau6_06M4O+S8A*i?LQP-nbw;>3z;+NHC*_U^S!F_HvTDp65fGkwC|
zZ+!JBJ#4Z&cfqYKnZd8^u3ftpvA@ptUe#;eocsG^Z*R|UkI`#izg~Y{{l7||*=D?M
zZf?BmdOM`V!x@FQ3V;d#P>H`as`u*ZaAkFM_Rh{ui}H6eb^m@o_e$^X>6QN{9k4d+
zy2Zc67lJ}>Z`x$E)-ZeZjvW#VQn|0iY6D_odM;fGiinIf)%e3$`rCN5Z!E*BJ*8(3
zwQ?8!{+0`>Z<yJ58ag{U&&{=NkKCNLFnW6)+uvU{i=H(xPFNwSrKQER;IH`i_51&E
zISPDuv-y0|$w{hPqn=#YS6j_+A;&ss_O||eEg#FjzrTMyD?GZeu+YHFtZn)7^tr!G
z)%)xA*Uz6h#Y2VR)wi&Te6m&<y*CB=#pW$pvgFFn^>gRS-m82r`{&#3{1a!+9PzjR
z%i{0v@8a(M_`$(uNFXpP1R4iNMXjow_x|J5#r^a4R*MMydv}rN?&DqM@A(*hd^)Ya
zdavAvg7sDmH@0SnFMTT~TYqJp*|+!i`|sR|`SRxG=7Yw`zusKrdcI(R!rI5%wryhw
zSRQ_FYyN$?w6wI2o}ME|yT!G0gKvl5wdGpE&L^|tOHJzkvo^nuAAj7_+iO_%Cc@_T
zo6QUj$;bPyzWU{&BFE;SWE&P1wrp#`f<1d=w8PiA<mKtb#KvyDH{;_AvG>z-qqn4$
ztc%~@_wn)Z$LH<;uQB+y$hG^yvuAC|$NL`6Ex&hhR_CcRXO3)2J^kUF^?L>eHJ=#`
z^K7dhowxsgWL4<uEysTTd_I3;<>$1Bh=>PYug9-1nEUC|CoXBP_<c2!-QxOe3~M4b
zF50$#l9X*#eo?9Yu8RKr)S#ds0a4MVp{JM6uj}%iZFcb3F}D1DKbM95c0d2IwY@#N
zZ{^ijS^4j^M7TiZBm=0VUz@JS>UdzHvipPQ&%;;0x5&Px6A=~l=s+X$jZLZD&nm*g
z#HQ&+w_RNw9{yr;;bXTRdHa2b=BGzSO78pjE1RKV{rddg>uO393#BEL{!X1eTbn`P
z&D*!F-`?KlUbbu*6T`t1Cp><9y&k{ymYTXccVAy06N97DM2@*urI%{TN=iiL%$dW&
z;N;`e6SiO3y^o`;tc;1_;K75A5+)fF1Ox;?g&t$WhxPS;y)S?J^Yinpw}E^1>}lx~
zR_EHcZ(oy(lHik~of}GDU*o#(xG*4NTl~jw-^AMZWVK3OUUD@sGFnw~Tf#A8-|Yi7
zzY2?sg?E*|*NcdV;9y{Bby9qDZ|`oWv(L}X6;=`IWN^s1y=^VX#v8Y8W&P{Xy3OV$
zz_M`35*G=>q!tE;2`5uPO@UTL=QfUY>(<SZI(6z)*4OIj{dIen^{-vK_QBh?x*jS*
zAn$JWJ^T3fftnu=+oSFmpP6BJsDY80MO#~&vB99?L&Cx>TegH<S6j5~cy2<+EXJ8W
zZH>(AkG{RV?cwLwwtKgAO>M29lvLNbxz^cRON)vQy}Z2q<N5l3!pr^UI{EnU+_`h-
z!>#P~4|~n;9k`vpzxTz97hLa`${M9`Bqb+r%(|*I$F^Fm{@+h^A79^#tHbqe{(iYU
z!?JkUvRnrT1|?<XkH228fBfd=<{uB+<rjo#85TY90Hvf$Gw1*N`}^>X8xqcKJO{6>
zjV}E3#FL?6{(N~cy_gQm;%6Z*F7GT(U$SgjR&GIzu(7c*3p@MuRc{|}pZ)jGp9KLL
zS~+od*2mkYq^4%B%`i1Gaw;e&n0h|E?DaKX<Fqpe-rd~|YDMkXv138_`Zx|=-nAco
zSunh~yW5;k#-c$~JM6);v$HjHbXxlR`_pR7&COZZ*~23~YEM4-;k5q#2fN?zJG?FT
zwt%ec+RFDIK0G{Zn163il>Qq~tM0*@H$D7zKN!N-#Web;9iCyByrJf2QOxc#-stUl
zS7&9;vo6;=bLPy4!~FIjOMX0^9-okz$*Hfee`dBh|L13CSATX=P|B*Bq`KOi`@POQ
zW@F)<H?|5)?3*%u`r<Wf)?A#wdiD8fYE23Y)~s3M+S>BsMMlZHJCe1(za4$Q|G!?D
z<=16lt6%?luEf!lX2>o0a=%h2=e^kdy}ucRwz>qZ+;T3u`igrk(=r#O%)p21Rac&$
z&wW@v@beK@1(d$)2Rk0YK<3g{S2&v#I%3%b1J@R^(XLn9b5w7EW$^0L6Q)j9FOzg}
zxxy3?9qFL=IR5k%lc+!Snf!7#4lyw@zrMeZe;5-JBhx2m%jGCwka0nwqO$U8=9?o|
zcxtvh&6bcnouD)M<*F1VB_oI8|As<uZ|}Ui^88Bf@WO{)KFXmkz9*d$+kRf2m$T{h
z)*B2FK|xK?+w&4nPEwuVwN#Yp!Or6621QRicqENjigwDZ-~Z2Q-`{W1JrahC{I37}
zxjXm6yF1Lb%vx+dN=l1ntvG$^)m?K%P2QlDBLD7Mz1X0Xm6a)ZbBC1l^(EJHHZp$r
z{eJ)PS*F<&CQWK;XlUSi9=;}`al!<Fmey8AhHGo1+qd7Z+kK8vfWgQ2NyN`rd)Th~
zxVW^XpFOsI;?&vk@BgjMSu615erUUBVDRoj^?fIq6S`wrj7ndH#O$k)<QCUkQ?PE$
z8lHB3`C~^qg-wsotNG*^v!_BZGc(gSQVldLF*$o9;|8mhD^~`rz8au4byl*To*qNP
zlP4(~Pl3iGvV_<q8H$UF7#NCn#uT5qaz%t;!t~>zdtF>yu58+RBb{OO<0ns87&NrB
zF3D7j{CV^C?dmt%tH0;v+}#!Wd1pju)0HC?9Jbna$)Hh<CF^;N7;fFVb?DkPv5gxy
ze)#f*h2hSgN@1g!KE>KQjLP5LIk<lRzg49^dghE*R=KU6-qF$FF`dVVf$6}Llan{r
z{jCD^_=8r8NSoyxnCx%I$<5uZ^}9#Hkjc!<Y}WaimX$xwtIv1JI|Lp>IqTld+c4Wa
z|JWo|?*&0C7lf@&OipgLEPj^o_t#g3hN;@&Nq>HP+^}_PYlv3s^y%W?-rf#>JHxi>
zi$lMht;ziN>dTUD_swN!Irc{jl<2LlCNV!~V&&eDaIi`1{PwJ?T%gh|DhgDnZV6+#
zK9%L^*LU8aaJdqd!>~q|oxQz{UkN;Jv*_7jh3$<OO*!)!g#`rzjSn%bU>4#8kL;Mr
z^E7-d`S{57%q%<Bm7O0MUj0|f2aP5zJH`;<zi!>SimFQ@GomAl!TD;IDBFRmAW+vf
z&*qHo8isXDYD!9r(pne;*e#erA$*pTd4b;)=L9wtka!bg0K1Big0gP#8>5bnjxTPG
zj*OtRx@756(_5xpU0qVSZ>IGz28gRLy}Q3#r%cqv#idGFSC=<<xu0uE$riukx|*7f
z9v&QT-n>ajOl-`%yGv0?$!Ym@0~Vf!uT$pD>wCOk);TbdQALO|C}>@0tdO8!VE6Wn
zi%Ne!9Ol2VDV6)*kH`F9USH>5?ACke>gw>LdTS#S8P+V9HqT4=x<6dWTABChQ=ydS
zcLjHY#>V!RKR+jXXJ_#K{l=R&ZTfIEJU;R3tE&~iUM_$5{CWF%yWc!<adDt3zE3;%
zrUb+5mHGGgS(H4Hm~;1*6O$%a2>%hi&W;X`^|ilVE`M=jqw=Cfi(Xy*e`cn!hMwNB
z21aI+<0?X&Y&;STi{1NQt?)XWpi{=E+sL5VbvpQ{UUNr>M}F<cqv91$r-pAxKQCwV
z^U35{kN^Gq=i%?aepCGYeYGFIUXN#H2nv?}7rQz{YwIlwOG`yn)un=~@^(rvlrGp4
z!?jh#8xqt(6%`h76%Sc!zTYj6ddSakZCxz)RIkv~`(bONGXIsQJv%IGe&+1it+zBp
zxKh&7odsAtRD@*1?iCp_ylP-+NSFgI;asZHudj;*1*F}-ACI{n@-wjU$wa)~xMuBI
zMw>hTTo(pp^ofg#9=vpE(!=$95)7pd6Fe9vGi^Mrprmxk+Wzks;hNgoj}P1BlMc0T
z7L=7;v$D^)pm6p~Tq+Y2lL@ztjI1o9&7IE0zO&6{nMq1Y&MFSE=4r4Bh|^>BSv_x`
znv#-HNPNvlRwicVi~H;AL7ftH|9LHI*RFl`r(1tt$D>D&w0>J#T4w&+K7YP^Pft(5
zuP>QCv(0>q|D2g=%)!BtF-QM`lOe;k%R7sofB5scd%~Xwau;rM3mI>{p(-dS_)@mj
zi7`4lTE?y>VsrZai;LY&&wuQdx8HXydFQTONnc)E<lyCXeSU84!>3PM|Nr~Ge@DSX
zrfchBZ%4#0bTxXxAR#N;+tI->W7e#sCnqLmfV*2&m6eGfwbv_tdAn4AMcKnwlA*I>
zMP=o$m$fI(>#q#I@7z9bU2wIyxVVg6jfA74;|zmDCO#PphMh5S&tK==-p1>1|JS7I
z+Z#?tfrPxgKHcbT3KkYS&LvA4HS;#ium5KmSM^erN8V0`tCeZ}-fvQ%7W==yzpt;_
zzjv=K8;=Z&@zE>~29GnRq_-z1DJjX$He0Lg<#kFb_06{2+fD*3Ym@KYyT^NP-O+2;
z!~_KePn<jFR#arPXYby`l$0wA40$IyvK^Q*MFce7cVl0zwVMAt9tO}j!o2EtJF9a2
zG^cngfQF0%jg1QzZNH&<Wp-~bZ%$6m5xvDXjZT<1y12SJt_@3mb7SMI<ltpKjwK}}
zTW1G`xi$zUtUApF8dH|)cVu%24-cO*b*iGBUEFI4h9gIhUahoY6gm*HVy7Z#xLMBN
zMD&5Tx3?dEadEL>)t3y=pzG78Pc3SG7%&{TbZOH&W-d1k<BNq8K?P&)5ruRHRUyuA
zZ*DeEkFS%QIB}wfkI#`ck((J9-o1Ml`tA0PLgicAa##O+dHXg$=l48jA&0Y&61v6l
z90OCs%9Wa+KIGZw8#Wk#3i!0Nw9s!SPo6xuxBB~*zLQVY1Xz@(%wlL__@Haz;^MO8
zJ&zfKn3$N;!T^W0Vaey`*@8x=zrDX7pF98LWc9`F{c^L;uavyWQCqEfO3`s8kB6^c
z<K)f3rpf|>f`Xmr6POb~nX~?H>69r`76dQ%vnY8H(7S%(#}6MG+S}Woeg1po%K!W9
z7dV<&I`)fmsy|=Y8*2rsDw`#87-BXgFpB9!ESS8Jg>eFhgIARZ19;&6Qa;;GjwOaC
zyc^!!xt%oK(Z$6jM48P&)=-a;D})n8fGy<dO1Qv*DyzarNB)0fWKjrZOudvdaW$yc
zT_wq!VEgsOMdtZ=cbKZx#Tgo0R2_E~E<6z`C@3g+wTE%TyftgrUc7vrUu_w`dEYcK
zFU1pFF6+8FIyzRQ@ibT|iAXqRg{goVNiHs?Neow}Dp{(CsV0R(+|_)SBkH<JYns8P
z=RBb41%{NA6a^C#k@b5%aqZc=x72D|)LOTY5RplfCqI1uzCUbj)YVn-Sy@_K+}d{Q
z^{1bH_~_B1%Tixu(-}%#f|58jPC-gf{U=YKCVqZ)*2Bl=%F7)eKYo01YpZtEw>O=h
zlhqC$JjkdWwq`}>{q*^@VV|R}AFprYGu^YjqL6LFJkZ$x-SYd&_WJA$3gT}9Q{>c(
zLS0;3bZ^hGEKbPE>Y6e|<i_pW$=BD#&akVs`t$d%VbPNlQoq^R*^@6X^Nl+0<KrW>
zI%e-th6w+aD_2_7ybu==eZtHj;<ipB<c}iQtY6-1!<21oWcc{_B#hI1=Kj9FvzUGV
z-*3`&KOVAMSXeMHEc2P!)GKYC^!nP`ty~Syo;~~U@#D(RTcf4e4phCmxmn%r{w`VP
zHa=#C8<CZYCw-nQ0#&IYm6euhXJ@qrFZX-+<KyF5k3W9=sG+UBdei)wGbQKDnZv*^
zapFV)7RJ3*UoT||3kWpqt^RK2byruEc|qR}tKX0GjU7T`xP*ge-gqh?DEN}sQNSSo
zo{jI1&tJY=ne+McXXmJ>sHwH=yizS49UKe}US3=b2hN@ITix5+%NrD&{oM*QXe1i6
zQY0)a?8CQj#}>JE8>F9`V^z2KSwCZd`>mbd9Xn+@c8hV(*NZ)(*WS_Lq0iCO(8?|T
z=*7jwqKD)^6tD#dv}pa7mXyr=S6=t;@bPs|igt!c?~LhdYGUGOV(4@UdKz)w_PdOe
zlT$)+a`TogCN*ELhF3hBnXWL=!=U=xn_o41)4CZ0+;z^}QPgFB^vKT`G^6!*|Ah+y
zb1aM5W}D@%68Oj9urz4lo;|N(O;U^`Q#Q4iUwiZREh7UfE9-_WTdr);)X->{J2!Ug
zLw*LgUa6&DD-X4Ba`5oDR8;IZ$m)>Cyx6%&bi%w+Ur6QJ=A-89;lUAC_cL{lUG1(z
zmHPVnH*Vbu`)OSECc^i&`*|k2iVqIiJuNLPXLs(J;GqH<?RIi<n)}<Vd=BFk#Y({m
zt9L1bb4S(VyXE&?|Nr|tarW$P!{lQRetdlV;^N}=XEh-qAzQm0<nAw0)zIJ&6BDzj
z_@H1__J)H&Ls!?;#f3%9Z_bL$@Q8?x+TY&}9zM*xxB5HVhk|8+N)t2g+J&tQu_%2d
z!o<v6`mJ_0H`{@#UvIbHH^}^yA|fKPXmvgV!+{k6O+lWMPD}+=gW@Ygx;}g;=#eyL
zJKWBH{N?54rupoZTjqM_f`(FdKA(4ZQ|jr2oE)C~{Cv>hTV`fv#D;{%WwB9FQp^12
zcHP{Zp3U^&?d|P`6(16O=G)2c+qX|cQ}f`nv$H2onbMMadfLlx+~&+|(hR3hohtb9
zBJj=4&ForJxgH<uJ-i}taY9<y?!7TgOiUZ9&-2gtozwAb#*zT0tvZ`GdZ{TXU0S)G
zi78;x?CACTir2@l|F&o4O3kL`=0xxu-P#9xtG_3`yR#EC<*_a2W>BJ`du~f>>%mi}
zxNdLDbq)#=0+j&5>V6q}^WI(DDu4g|`Kwn&gO~dq-I#oQL+$Ufh=_;-=g;%U*Zo}T
z_>Mbc1LKFu{&t|={KtFM?;X`9KfM3{pZU3Yw%z=8KNf`jJ$v@-!<SEaXTGWb|Iv$U
zX+xxA@>CxemnFf@cE5R=qV8%WYftrB`}bc%dwu!4TU%E<KK4=(0*xGbPuE+!sdw_^
z;MVNu=;&ndd|;V((gwzYx3{)}Dp=5H<%5Uy5{KJ(5C49@e|=<bNIL7W3A4msZtzl4
zT6Apjm+#`cS%f+du4Br(y-jyp{{6l=bK2j3>h0`we12~3Yx#c+3j+97R<7*R0ySo{
zWZ0~kf7~s<pLk(`V?lZO@f#bH1!ZM>|Nj1No)a+DQpIc!tB;F|%dfKu=?wdSK9k<D
zbLYbw8<PXHrgrr99-XEeEoHK7<1Hzn?p5ZSK?Yu8XOm<wHa7lvOgcZ|?yk}gU%$FW
zL`WzpDS^fg?(D7JeyUEs<^!XTudk{7J-NIc_3B~8_m<pYY+Cf{`b|*X_ma7pr=k4)
zJ=e_4mDjYB_w3n|kdo43UB2qxiO98K&P#(b>%6?Y6sG*w{}4HA$6}w0E0zii3JRLe
zaAZ4>cX!vq;N^Z5U$2IPCXIglsL+Yr#PasmR_FP4wX5Ek*Z-?Ia^y%xUEf>_Uh(f`
zvp#>@W*2ZhPudYwpIwwlVK6Z>J9e;{9n=R4T<o?m|NcHutNh|(_tkefZk;>FXJ=<O
zYySTC%r~y-GH3-WXz#6?odudfH)U;(WqtGRU0?pbpKi;OcUk>*&gHqY@1OdgX113l
zIUwU>4Nr)*y~u{G1&};&Ov!v(>qe;^^S`v;SPJraXeVR9ai6ZnGj}Awjbo)%Ld*;L
zB*ht9UsXfvVpX;SRaQk$JX&iR7#*TC99NozE?EVd>CXc7#10-jXi@x6Ddw*2);@1;
z6%F%~LMydE{j^zz4A&;d=(RU5R_^Kfw{3z|Je%_Bn!+xSyH>HXImDheZ=AT*>x~x3
zs8vT8RwTQ*PMZ)hwKJ9t)TWrqQ>Ogln38sB%Pp-yaOvhUb>hUv3l{?Rd^)B5;oG-s
zFK=XRl?n_D1P!(A-)|qaH7hiE{+>NHDJdx-mHTpUZ)0efG)YKBE$rX-9g7z$i*UK_
z&AMhjhw+M`cV#q(SksME0YSk|Eq#4{&`hk6&(-jn8k=2ZZ@cE%RwrFr;#p8oaG*<6
zJL`?OoE#rNf4^3}m$x?~!^MjiL$}@BU%%gPfA<Uv<_Q1od3O&jmo`_nHjaJ0V^e6k
zjlqA$CI$}`B~f=5mn%+ZXBx9FTei%@)3b5!UfZ&_w_0CbUVixgeR*Z~zBQZfZ^^uD
zkP&e7`j&s+_x}ea?u3+-C8agj*TufLws!V4!|?F%yEUA)2N)v!RaI3zynS6GXGXoQ
zsP1pHSR2uIq}sC}_q9$?DJZ|VlTeXgWpj|0mcDW0MuzO^)29#j$y$R3A|17^?$dnr
z?j4`J{CunHH)0GJt_3gmoBQFtY4*qCOSPkp&y`_XFpc5*y1#7Kw_SEw)z{JCv46_+
z>B-mDM1qR-K6(3fmU8m){hKze68E1qbLPR5Cpj4eBqcc=1weDjYt0xL8E@<^&!3yk
z#m(L9qIB@I{{EQf`_9UO5}l_{;vy!Y;ByQKpfw#rER3I@oxR**?|=UPUYCRC&+}(y
zW`=%~HOUZAQc_}I(A3mqV6e8fUTbD%X6E6$_IC7+Ns}gR$h&I=DrN87*>mXUf&~f;
z4M8i9Oi*+Nl>|F>@4o(0>Q@ir2EiF33_De?Lt1AgO$rGQ54BoUeaUG3z-}{#QKV&+
zxWC=MoVdDwhsAYIJS|#lR<u)wm6cV1g>h1pUBmvIn?@Q_z0S<HkAJ<RyPNya;lmFf
zJz{bcD0q5Gw57EbGzGn*<fYJ=GiS0)_w7q&$YDA5Q)r5Z@DXrdx@6(Pg%-unc+7Hd
zg(&`EZ17s@R9RU$^>3<?WQvg_!-0GE<QM`10vNo#y?tjlH8I_|dGo5(A6Iwx$EWr8
zAL)~|Hc7UB^x{Q_q;Xn?9lxB7#9XV=LnkIG7d|}13Yxmxx~py9V>5$Zhe_(K3G+0;
zwfUmSCsQ~$IYGhQb9uRcxW)UYPg$d*Z)?>b>yurb`TIrW0d{`5jNXY8CM>WF2hYe~
zUl(gw`szy5*7sLdPJU*k%bL#cdgY!yGFnqtead`YlPnP_W>Omn8W?$Y7jH|!$H&Ly
zzctZqg=<ppk8}!K6g*(4`}uUbS2|B|adBd5>eA9TA08fN0L`mhdpP^G`Ch&Tt*Km^
znwlq0oM@OjRdmkWxnI-R-yLq}PkwS@;)K(_7tZ?sw%7CAr`fZH+jUhBD5ZKV4Qgp`
zPd+olP{OXp!f(Fa+Dhvai{Hj%ftFZ+nsU>0quG*^lPjvLlYf7E>*4KvxQUh9<n5(P
zmkdf@g`AmZ8?DX2)zol3uA2AY!GjWpNiIvTM{G!71TE{yxnZzl_ioVq(2+J?X@l%*
zYs9wd_S|DV@aR#}A5h-@e!sr|@^b&|vS(}zoi0rF_Vzup)?(dax~n#Dt=RVI^Jml5
z)&Jft?zcO1ppiLSCi%n!#T`<`%#YP=LLbiAa)RrrUgg(Sy&WAZR_@R*boUGN+xsi6
zeopM$%HZH&7IyaRZ}%pjOu4bUT>sg*x!s|w!xB$V(-jpfzTy@UA+cu78qn0aimK|u
z^z-v93Lmvxd;Lr<_V@e7w~vl?2WW_JaC5IN`Xgzamhkvk?~f;w{U=PF%Brugzb0ZM
zlm6Z>L36XOrdNqFe1CVhyZ+zj`6tevJ=(%4yrKBHUqw~bp`%AxU%q^~qx!oZXpzSM
zKhNzWc9-eitNnhr>h0a+tgNo9tHZNpwKX*lZppm7AZ+#O7fa9HxFHc1c1_f*kA<Of
zrt+0Aeyx|TE-p*#{d6r`ix$3OmEc_%qP6wgZ)S$#;^H?r8Z68W`}fx`JuYuv^(CW6
z&UTlhsTq5fFoXTyFTs0$JnD|vQK0zm@B8}j9sk#bXkA?DE#4z(%m!);fJTrnTnIRF
z>{!y}Wxl1mrfu9<*t+t5zuhm6x3{()esHi^`cLc{pIZwLJW6UluBfDx<&*p7R!1yT
zr%Qeq<Ne*`{Oo)(2h``+1S$UcJJ(0;@FZ35569)}70k`IAH06<<jI4pLRWwI_xpXg
z)#C8*bKh(OllZ1g4c)sQ)K8rl@kNbcUBt#kx5|HnF7uwQ2b%Phu6cWPb@<}s<9$}M
zKfQfmDR7kQ!9U%5Y-&nIB@-uRMr?Yr<VLDM=Ed332m19t=XKTf+f;mDkT%N!&G%*H
z%$_x?>&Ow8v(KMw@tLwBMD*6p+h1IEvUK$IHMqB1@~-Od=$N(r#S5N4U&Ff~<}l2d
zJ-a*kc%Pz%2FKE+OFMdd*KS(d+uM6h&WRVaunIJe|M%C|)f?YlTO0lH+3fr**~zDU
z8|?mW?ekPsGtgw4WPFZk#^T9VpkX90j}z^ySEruk?VL5?9?OC1@9z>1wQzQHbbv-n
zwD-(@U-<X;_v0rg^Un9%U-njN->+BNF}q4uhQ0Om^-avpUHda8PH(}MuF%7um=xSY
zOFLARlnzgrF@rxmoO|PGg-eUf884hZ&7FRJp6hbIxdH+L4GW#y!){)?awSCldd=fr
zbA#MlCM7Q~Ee(4st{>NPv|Bve?!Ldz(FqF=YvpFo(RZ9EIG<5P$*6>r^Jm4Q&TC22
z9hbP~GcA}oQ<909*>t|Hj@0*f@0~k$g4P^7J2&^X#$)fI9)+#vGNx?o>{#*B!{fwb
z9)*{(dpR4XYU=2?Bqb%ao}DSm#d>Q?=8b!<VPRnv&*zp)nYfjz>{K(@_W1RKjt(B#
ze8$OkmrgT8goU+Dm>`gIdmC?4K%u^EtS$468B18N8Eo<u+s&h-BovvH#26DJ!Qi?7
zMJmIeKcCNUto>aE%6YZFzqQVsIrG}jS!P|=*wa$io!IWZ1~d}2H9}I-RYO;|dGh3)
zH<k)yUOdepAuQZ{Z*R4-iAl(tpjA_*Pj7#*B75pPW)23vF1-^QcU?FVDkwP7&eKPy
zVe(|lo*tE?=}t>r^Y5{I+Hr2KwX(Xp`x~QGr7th3+E|yHU7DmF|MK<SJc*EL4nZ|h
z!r^W%F29<%9X#S+rZUViO6A(LX;Z<wJC+;0R|XXn7@V84pCi2dyw~~drE)z=#t%Np
zAD_L=KuPJ6G{1Rc8iUH;#pc@^K$-H*{r&NuBh@A+URvV$;>yb4R?w=IqqnwZ&)&4h
z%6OusLmbl`e><iJ@=4R3U0jqre9k;)61e1DCCqU4%$bDb<i$VlEcc(Ub=&NlT;r~!
zS?o_%DT6C<mq`;Q^qb{=seh;>DYuuiq4@c^+%3K{k0#Agc3l|>Zt6|+5EA-yae06D
zjZ}fq1?G$!jIy>$6&4nH`1rJ}Uaf6oW0R1QqEZ&QRqdo<+r->$pyuI351yZ51x`*(
zZ2WRPA3hX(d3Du$dGhgN#~xi+=<MO==e9m>uR+<H2np%ydY3?RwSt0z0V_jZTwgEm
z)+4d7)Xvyg7__oy%ligK<_p_$Z?{cbFaE`hq3-Y3>lKfC%?0G;*IPb&^QNct^|i!P
zQ#6&r!m2057)#v#l&j$4(spV>IOFtb)0E82#9CW-{jD}oQet|1thc$no&DCf-0og!
zb0q@<0sB86oLg&~|L1*tbo9oCMCLz#{#;n*E8WuCn)v8Q=Z|Nz^G$N!-QVAzKChCk
ztgLLp$&{$S=K1%|Fx;5oH_xVXrg3`Gg$0fkpU;|K+??(Ynrdz5lRb20WpH9zT3g}c
zW1Uftk9LcHJhghgqN$<W2i_H1dJ8A&vMj%&wyvk6<BMZvre#ntH*Xo+hK-=HS<t%F
zvbVQb8FtkD1&v63JZpYG<hRC6fBU~JywYX~&(F=BVU{b!@ZieIV9;W*6BCsUv#;r_
z{l?BO=kosEUg`JU9X|To8$oL(76xc+sQ#V@TJhD`*jVxHX8OkT^Kzhhlh@bRi|=;P
znCfL?nP($1E!6%_cH_1N-=pC-1qB07PoERRU~DXzljCzl&ozI^k|hb>-rT&gDb;)L
zulPL`f`*2M5jzSNKAX|s&ku^(_4|IUy0wp;Po`n(R?~TPzcSBm{P*{F@{J9NQN|5z
zPWtH#xj8u(wq}Qe#!@WI^Y7W{#P8elvip~GczF1q<Vzws|7x<Q=El7FGcm1HCacu4
zr}wK-wy<EJ@<X|XTSi7k1}P^5EUc`Oo}HOF>+$Zgw@!h9fm8p^nLF38=0^bosEA~=
zxx@FaFm_joV?{;9*6Zibp9d{4eNwdZTA{zczl?R+8mHf@!`C~l4Rc-@a_I13=Ag{e
zzp7*OnIFtBOa|36%DTF|e0+RS&$+m`9=weF`Rw$sWzEkE=4}7NuzlU#Mt^?&ji(ir
z7O8!C;3#+Jj?Pg%XZ@7)^yC*87J`-<HZrqsnRoT}zFKP|W8>9tUcZ08p0i=)%9RWZ
z+S+e-=TDn9&BN1k<+iqad#gd?$`<wi_FP*V+v&1M@_XUu=jYiOIGP&D-rfQYa!MGb
zc<|oe^7F!JhKRVhzH4ivlb@ZLDPfS%aBb&Y>+(Zq&+@JgU(d#{W9QDqUteA-g+v;w
z@7@>S*>FO8|AFPlxxqQ#_r<@zG4B{T6wJ-V54ZETuU(r9YMa+wTet1hsZ$I#Jh}ao
zJybOG_1hIVM9<l7DtPGh=I(BBW;UJ!7Zy4vCM7kUIN@<;f4zKM-2d52US3$p{OIxH
zhi~5WeEL)rv$skV)I|AsCD{Mrx3{-9Y~Q}Vbnh=8edY&Sv#(E>IkWT38K0PaH9HUe
z+_J?4wEB`kKtf{0cE$@4iyAToCrqgnVqjJfoT#|7Twna%JDvtbMMV!!PsfamjHRnf
z>VG~JUlFoO>$kOq#e(?#bqoyd?(Piy`OoeCed_r0r^dp<B1G~Z!+|45SdRC}9=^A?
z8q{u|F?)9M#YL_W+w){kojz^)_RN_x7j~6qGc-(`C<vOVx|u#7+;FS^XXDl{7rQ;a
zVcw<F44~zndwEMsQzvOVDlP&SgtKn^{k`+Wy}JvawdvlOq8a?)`SbRho6`?pyeO!@
z@5iERKc{MkD=8~4KJ~A$v2hl|4~-e1#daXJnR(uw3v*WYZQN+6<~ys!bFvyE1E`dL
zbwzVc<mP3!>bP2&7y^QVf*zaB;@->CaMsb!kMG~E62VoER>{Y(GCa=FTw-?8H$+rW
z@MZV!@1GyM%hN5BTr}Gtk*TS<dE&&0jYqr14_~_$mMwVV{r>-PuQ&es_O|=l+Gu4P
zn;2n+;NalGFE0W?i!x`G&73*2;`Q3?7nb|WpP6U7`_e`(E-uhgKW}gEGc%3di~s!j
z`T51It*h0(Fdle5zn(8R_;OZ!@a;PW4A(AST^;^${ZV}-<*mQk{ZwbBO|X7y9vJH4
zvP56bj(NrNZif&{hF3ddXLkCY&6V3+@iA%1^5x0z?(E#KZQHRM8<Stxcq%I^@A?1l
z_YC87J|SV@hi~8Zf<`iL-jqCV^SNhPY+Rh2S^mAAM~{-$GVI8?X|!bda%FRKadp2r
z4Qtox_Q_Z-+G_Lz)Qq2~>@FZ8!ctyd{^#fO`4;v6Y_6@3=U*BW`Fz&bsgCRi)~wM1
zdDo)$mr3589gU%@!yaA@k6#;lf58HUKV_fFc_gjY+$!7jCrm)*{p&?BN=jL3T-@Fh
zCk8J0-|b*m{{O!~1poRFd70dt9MHP6jJ=l0PftxPC@ppM@!@gnkqAumo_1@7VKQ6P
z_PpNtb-z46U+ZJ#7R#^|{_*0LZPk|xuWs)u&318fJ9PRqcVc3qgneC2>vN&|_5W*s
z{Qj-1rp5+ZI1&&bV3u=Z!RPBYJI^LCCwO^r{rd8<*{=52gU{#f+k;kKS)+GJHTyB2
z$L9UZKNog(c+?*~{`}y@Kt^F<+xq&y_R{ZbznYnuO?`L!_YbvmUriGZG;r;1u{n3^
z)~-w0=jYqUZ{F)2YGY%QWh;4Qj${r44>z~-_jh+U7C%4dwzseR^+Jy=wmn;x<XBi-
z&)qerqhpr3-GBFA>r!*GW7*^DeyXOOnb8OuYJGgHcj`N)b=>!Ik15_4vZ&uwcuZYM
z>2LA-IOB?c{X9{dxf-tS)mo;vY15_&Q>V6u$JdJ5|NSDY7q_S5<Yaa8Q`d~c)b34~
z##sKS{?gAIE-p*vzq|iju3^djSyy!*EOzgI1X`p8n%kXeoSvn7ab5S8EhY>HI)&9i
zl`X@8?Dc!w`edyiEu9|c<lx}2^zWlbj|8NpSO1(dYhv%BLrqfam!DwdQmwzbI!s9^
ztM1+X^R4UGPX@I`Rz{v>(3<KcA}01|=ks~audl7$m~v7`MOF1`rA&EwxyRC=wY}=r
zB`-h)$(<dAi%-?<E_(~=@SECiPWN%mN~-C-J~>s&F==+hb8uU{>IaWPI)i7u>1u`>
ztHbq=96kE*+1c3<TeC#-?(ONEU;l6CxyLhR%vezU{ar^##|4@0zCJfEudZvq8UC*e
zT^;t~!oucf%jYf^PuUuANbjUk>m9@O=SqbH13w@6&M<jjcG&g?`H!DIHBFx$-aKv6
z`q<rKkB|4e$HmFz<m7BfJuT)l)5!JpRik=wA)%%T69mpa|J}LL6x0sgWMj?Y$N6>L
z)Q*l>{EihnczMzpJm<fB%JX1;{lCsVdrqaF0WHl=I@-k+pZwv$!5?q8-=8pdZm)Lu
zI?$@g<JaTs?>;EhPFBt2zcKy#oe3Qsv-VDz!gS(k(2bijyJEQlr+z77`v6+$?ybMK
z#krmD;H6LXr(YNw8yjX_(Et^(FE1_S-PgB&zx|)Tf2D2wd~faKbD5OOa%oc0g9m47
z7j|?+ZQ8LzW=rnr|LfKNE}L%LAgu1^QdnpRYRt{#^zrdIBJ6L|c;!k+&b>X6Pq<z$
zYyMp!62U0$H(y}4h>}uP%EpZ|Gw$CDdt=nGYUy;w4WX;UIyyQWA|oZ;dL$Z8PuEx0
z(BKg2WLfS%e_h$aHoHw`uUR}T3yj~nZ}e7FTI5#t*iCHDUP%Ve{V!7)SmgFOe>gEw
zd4ku{4`08w2CY1Da<clvM~{@sG8r1ad?}In|2AUnH^wOrOs;$r^kXubPIYv6_?YLV
z6tYeDGVdOX!`7%?P$4Bh)2B_o{*U0_UtgWK=iN<6OKW@dC~3-+DIKwTpdB$^<=46T
zrB$uHC7mvD_{6?vw#=Xo-R?r=$;J&!zJF0;*!Sg<w}G+o>JQ2J`JfSu<j>E}&PsM}
z;}P5)!@|b)=s5F!hnu(dhP~~*tefyC>~oHyprC1d6T_WdQ+vO?eS1W&bwyOwX0D2N
zcXqzGzrTL%Eh{T4vm(=7%QZ5ai>7;k#+?_riOA3Ap6SD-zWmqTRZ~{1eBsOR<@4v}
z`Sa)BNHvk_4?DQyjYQ{{DK<B(Bd^_Q?C6*^_eO*s!@_5d`FV`uVq#{Q`<GqY`PSsg
zZKm`-IdO1gsMP%HpT)hGv*GkK-NXI%*K%i1@t&@icy5kmZ}5b^t($ln6d058>b1)>
zU0kks>|pv)FC--N;PK;TZgHu6_8$FxKbTgoT-j?@=e^9FaYOCzZ=m%yAKz>~52`<J
zZ997OXvO!t<rlZ-$6Huin+LY?DmRKeixiqNqexpqY0<Q<YKDLQnVFhN$;r}B{pLok
zJ$7wvw4jhs)9&*3uWD+X7nq-CI5*#3UQSL9G)xf_8~gFeWdEc$H$cn3TDrTrFI~P2
zT4gC?S;Vrt{C(TTjfQrAzXYF|ZSFs%>iitb=5*(0%9{Tecl~0!vZ`O_u0&C4kTR&B
zmbA05IiE2z2fQSs=A)~KxOjK0*XCvB#tjSxB`*SE_SeaRcJqMpTEamlP-|LFP7c)Z
z1<jbfc#+Z4*7oS!T<b-x_6#3BemwZ;d)T3C`@U&U>NQ%M@F?s`2dEzz;pKIz;C-B4
zI>YLTlO{FY+?<|#dYbN6x#VA8UUqbMAD*b}UJ^0$;l<gK2i!rcuFK!WoSADa{`Bcn
z4}X7mH#fF5Yt}q?@q%Nfk6KwLcpR7I+e_}?&A0TwZV%e-yv!K1B5bS6_Po@?*RF|d
z+qNue`l9LBThdo2E1x@ePQtEc$Ft2&3mcpkIs^&5Ut!vEkM+QD&!s^YR#s-GYyWFK
zUMtgg|E>OmduKy-RB!Kj@8aUZ@9Lg@;CQ>VL%5o?wX}0PU+dz<%Ah4L#>U2HcfP&7
zUD?=p^QnFR{{4$$oKWJd&zz8$s2ErIRP@XYLuOERii?wrtNjX^kxw`?!!TlZ+1h(&
zSgyHNZ?At4K6$Fe*4GMm_CD{3<r5Tq8BkKfW>uP{S|(Ygj?$=QVCR<;S!r~5*>uJa
z4-Pi}_;x#gW7=6Mh6Bgt>wEI|{bVyvKj%_WVe#he+mGLF=Xb}X-o2@@%Q1@Si0V5w
z1NS#Y9UUI+ixyqFxPJcX8>uhmPM9FDWXTc*6O%1YKbRZh>wdCoO<i^BA0Hpzi|gy-
zlc!}&_+rEmx3@~P_V>5esZ&K65^itH1<hJ-NIcB;<JT|HhQPB%3``BKZ7h-3rh{9R
zB|2JK%%7i^i|^*yYn*yY<j2pSiQnGb1oa%c_4lnPt$TWE>eameViFQ37;bQUF=AL1
zqIKhzU5xA0dGq=}YeYXhILH9%ASmkU`kwj3z;N>9$s6A<+lf4Rer@G^oueYp-d>Uh
zO&bX{N5%HdHs4&qy+cS?&Bvjjz`)4J2(%Xnw2)hu>F3|?_g&YVD|ng8@aEcD>3zRm
zX@fQwtX{vbY39tCYJcPR*Tt&OwqG5x$}3zpGBVOpYi(uuoR$`rH#h(4aupT7DvAAE
zV?Jf;-oWK{E-p*%=iNKgv~wrVxpU8wrU$7@?%-rh{rW1Kf4<e$_&pVdmo8s6EPodh
z5giR$HuQB@o{J01zTfYxmn^rR;}f~J%2Y;H*0AzZ3XhD%hPY%YrM)~2lhu3=fg<kQ
zTx(_qCuir2t3tIoni}-?{}Ezj+<LoWr`7B0>yJz4?+JWZ5fdYGYg=w~a=pF1{hJ#<
zb=!Dk!<N6^wpF_2^fvPXYb(xqb7vio_UY(YQ56^{`QpybpJ)Ho_8JB(%oCRE-_!LZ
z>-_B-Hy(iYAN;Z|MQQmlg4b-#nmyZjWr)+tkVW3p^=3Wha(%l!RoRxe;n=Zb7Il9t
z>i&KW*O=<%`{4A669+)kP+3<r=Ef|q|NqaT=EsI>hQh+ab9-W^p36;pxaFjp%>7D+
zd2^klzDBvYTrrvTn(KkM!0n9W+c$0`{QUG(v`;@~#|Fp8Y;0^w1_m1(lPAn$b6_wq
zH9fkc@bQ+uo40Q#e|&V*YIj?RR_n^l%Xv3$o>CIfV0^c{p1FZ>LdOc#2V4nRd0*5R
z?(MA>KY8-1zq)-=YHF+BT&tH)X65hwDwdOzb76aaJPRwUX~mgY9tw@FvqUWWu1oy|
zJ7)*ej9JoqIUBOCuR97_Mzea`U+`$7x^#(cetv$BjHQrJCre;pV8#2r-vxw(n)>a2
zt#EvNtxe}D&$D@vy>+rmN?A2Aj6P>4-eWnCdV1Q!R`ECn2GCOB^Y;I3>i+*N_fQe?
zo&D!e4UeRei+VMK-y91;VRgSNHS>&8x!n5YdPTLv4jekP=#t%Z{rF=$i=Ug!H!l7(
zVfyUY=h@MsTU}>Xi(GkCBq4o$&!ZU~9bdw8a?&=(F#5Fl<})prJXsjLAjZ1<ol8J~
zfK}O>h=q6eRDRx&d0CA|I&AyZ?WQj;E#+o$bjZren#%a$!a`@zXwBBXlTS<IO&-0q
z5PH65k-*>QvL)PKR)z0%aakg-7w6NsUjP1kzq8$Oe)dnFK7Dv^Z}rr9pFe!KaB|ti
z=jY}&D{#y@zq{;h)8fU+TcZzb$-d5axSjv{9~OQI4rAB5|BpU@Y{gx<wxOf>{`KW0
zN=lcM#r2mRxE~LiPAXkwZrsrS`s!+Nvz!|Z@%4X2L0YZ89~F;3aB<_q|CeSNCbM~Y
zdp~^ry1S=`CuV06>;0O~zFTKI_|G!ooUG=1sb=5&8Bxz`85j@TTBF_5)i|XomSNhJ
z<uyu5mxRUjmnD2mvfp@GVU_S+o(9l@h(1|s(8BUBFD^1Sv++7*WodzSHqAEAPkMfC
zF7Li$Pft%Te04?h$noQcuU!-S`}=!)(9M$nO~(F)PMN!B`<B@%DP7w8sfcm9{_;cj
z?|Z%p>Uia%&%7W+>*#s=|2=1Cn<syNclXA|WOflQR;%)NJ)m83_qgu}h>3|wSQahe
zTeVhxb4m4-a-UWOhW@q1ib{*pp8WdiGh>$2;@s%$joyl2mmWC0y%Dq?5HzE+>1?O4
zx`2$#otDs-eX}zK@^04l-#Eek;pM$3P=UQdPR{QC@tgKpbzh1EJ#x>^vyFZu^lI(y
z+cr<EnfJeY>Lj4F=-I1BM^k?MG-L?+e0dG?f*Fq<KmHi{<6G5RW)23wu)_<?n1nX(
zyH=R$;&LSfl>W8%?qyx`-pJUv@ZFjB0ivSUR__;a+u&p9G&8)XPg_}O(Xs%x;`^T&
z7$D~Y#OXa)zdy*8zoFGt>yE#V=vKC@8CTBy@>MfsVNS3ueSc4Oe$Jhs^|=XhflF>J
z+LO#C-XtJs>U@2@eGPNR?Ac2*OlN5O6#hL|Tl4d-{-Uc6yAqYAo4))i!Qgu3))M}_
z?YH}-uM1sVxVjs(ek)LRj_vG@0}knd*%d_|@ivxA)~_%P_<SUt!S%}3Qa-M^jm-CJ
z)Iklg5cl-+YKzMA|2>{NOP$R@(DHVVV<%^UeJ*&tLZIx+!#oOswI9Vcbo3~+hi)>w
z61!8NrDKKV$&-N(kM-(&d399uz!jT9wt$pvGuLf+8`!dDO%k|m9c5Ln$0=)l>)@pz
zy)sRgub0*^Klt|cw(IUP7Z;XYKPr^%)+N6G{B`3zhLz$4Dc22UL)~0ldfz_$T)*e9
z_u1+9?lAdzc^#T%n!O?8q7rC5-~D~Hq1#H!%a0qMw^4qT{eX#?`Qzor<{7_pJerTa
zeDTMI&-1$Sw<lpfRe4kTRw*kjI#%*7M(N+je!isXjv@I~!VJbnMxZR-BX2JUst>p2
zMo-OUW@7qq#`wHRY~fS`bMyA))6G*hwfX*!KCvfpnr`FF<ArxcK<@GqX!!hm@`s1*
z%%Ilwy)SAEWiKzW9zFWMnlBGLj(mB`n#pSvf21$mvPH%ya`QfIf0rwdVs}sDn|X#q
z)_R-JZjnV**<zW_0xTQ7GeX|EIU0P{Jiase`cb{sj*hGkxAVUn7A%ln614A7=Pdob
zybXqihBK^6wW7A?@g^rH@7T5L(aPoXoJvZz+*tZDCj2?8Mi%p*9gp`XO?Pr}G41Hs
z(cZ{>yCaq@u=&MV-3P~y9z6=0Wm>juS;eDH^#`wCcQ-XL$yk+e*j9f#@_zq+zWVz5
zji;|jE`6#oWmSXI&vFJkk=-&%N~@eAXEq3{%O$+M#h5hR>54*?Bt!YTJDqRd<hZ!H
z9z1^By}0J*r>7ho90yjf-`Dl{cz<`eLIY^>>GigPC(lw$D|9%QZ16T{H&9@7b<LVF
z^W{@{Zo!EMcb90giisI*$<GJ1{&^Qo-`>E@&3$oqdH&iD-%lKB<t}`BN_1|#v9<MX
zzw=Vho;_2tdL`u*vg_u7oxYXw5#RsVe|u-WZ)Mg0$3L`lXPM-N%|2HW808fmCYZrJ
zWpAKMDo026>mB=F&-)&?{zYr`*H@wMN@Liyv{rB^1*hgS-gI7|yZJ(_)g`mc*(SN4
zek%*O76#m!<Fx<$ab^B0w{zbo^L;w^ea`#u7B{xk#BY}I7hrMBsFOB-W>m4k;;(kh
z->6gu8H)mi<Nfl>_wD<aew&GjiG!Cn_u98*{`37D96)=s_y4wx-Bpr!EjwR8<dThW
z<FXc;maVpHVpP^Ki?BFmtaV`!Stq*oS<K^^#_1Y*dTb7>uO^vDRleK#e8<aWv-NJ}
zA8cafk+s@#^VZ)Ni~E24`Fwu%+X`RNb$c0ii_US>Zuq`L&s~7U@dxMby9c-BvhMkQ
zuVAIOV2k#(ET#wA>-QYGoxi{K;;zH({GUIa*8iV#zwYlZQ}5Z*W;qY!|Nj6F+}Kuq
z$(WXGHkC)8hczmN*?Z-hEeo$}tF8qZyW>WmEUSyliq6i9Ua?&YF&o2#8Rl2Nvy`iP
zvGD%Z_4DW77u`O6=FF3^<#&%>kFWQQh`1ptzuxl5DYk(5pG38v=O&#xth^NB!iiJ0
zizO_L!d@A%ER5VTi$Ow4>eid<-~LXTG)X9L&quek^YeVS=iSwNeQW=;E4p6<zg5>B
zy(jv<gF%C%>B6ZsQKhq{$4`4F_oeB=oG4$0JyRY%O1ict@^GiHItL%0nyKm3dwZ+n
zKNiN<ehp1ZN&@ZVm9PI}c=hU42A!B46BwD<CQO=Cbn<!b?QOkZUtixnef1gBkgzGS
zg|^}?KlmG^BxmVK7g{;0sm&B;am*0?^!e-@o5+&~8Uur-D{-7%bd~ME&CThbj|lq*
z1P3>VtuAffVwijkR0vHuwJct_{BG&>z^JHK^SnPCvh65;bHmZc=gfMx1CqvRF<bl=
zX57pEdZ_F01b*$L^WS8GjE}5ja};Q~mhknJ@t61Vn$I#t*GaDZWL|lHU#-oD1I#u*
z9yH&nd_H%{k|hB_L5F^QeO>wCAp6hT_x~MRy?)=VCy)K-*~~mSS$+3(Z!a%UuXX+Y
zf4|np@!weLE&guLXTR@7zH6uQ&NegM+2_6Op?T~3UFVW+#@nlzCLhbUcLb&4!qs7O
z#jgM7ygnsNk|BI;l&gyi%ldu4w2F4FKC)qh!7{(Oryd?|kKC4XQ<U|<vR(gvz25on
z*Xz5dceXy4uv$~OoY{k`vMGOt>$;c54lE9i0xT<UzU8~N-u`sAzS(&mk){h$TTXQ@
z@KqD`^z?l9;d^rI?y{we7A=ar&CSD;a(S6A3mco+>%!SiPi6fMSgLYfe;yDPre12<
zq`;AT?^y57mbPD)H!lA2Ua;vxOjIhvn|ph$v#+mHH8%dd=&RrI$=BoS=f1nU+dRA4
z&d!cU#zLUg>EfE>xvR>ql{8(Ft@(NFIw;bbE<DqXD(T@A7Fwd`EHEo{HMm=#q^sLI
zWr_$JkHmp5FE7uusWehlRIK^`_d94kThR0yi*~i!_~kOK`TvY}rMDo9W5#7EDH)yU
zvPqo6R-im!vN}wX;c1cO>+9>&e|>p*<;s;0-)`q`E`J}_#v^&Ck(nK|UhInMHjTyq
zC8Sb~lGxrY+7mN}O^n5H!l`4uJ6YI%O`0U6RI1r@VNKLi1p$Wo`ub)5^Ur;Gd3mYc
z(@B2wY)(eMKa+Q@l0kohqVg^sx%(H@e|&m-^^X1DXKDG)psb$z=*#+owOLbb8$?A#
zj~qY#`K0>%m@W5Gj4rN?Hh*?*u6AImeMUycf?d0~+7Dk;I{toPEyu0{yF?$EY*656
z5|NUg3o_tr)>OuVqg|p`u3Ra2y>@%t7CQxnhQP&cA3q+K_YS_%ucD^*=}%9+ki-?E
z<*c_}zhCUe{BWi9iWM8Sc}O=Ya2(RVz2TvbqoY>gukameTTd~}m^;_^{k^^VmRj56
z_t&MQr+WuXO+OhZ6e;BT=0=s+pYR?~7<}0B^Yi8%Z?~naJT1^7c2SEtAs|3tclrBe
z3l~02zipOxr{iG4gaumXcl(+0x|&Dqe^UyHgy1#T*rw^(9-N}-35r_XMWJj57CN^F
z#l)Pke!u5&-18Evn_IKRi=UlIJTXC0DD1f<XWQ|WTrC%_%$;MEIcb-Sqd<$<<JIf^
zF0Kp~czgTx5<OReD3{ed4Vs#opcN`Mzg{d>QBg6d`B8A_&>;_he|06LrkTd+Ua^bZ
zHBzE(&CT{dw8YJ>`eE?O)1X9Q9J9RM_5J*Uw^>se1s=RyKL6S7_xm0nlg@Wpe6irN
zuldJ!yWbZ*IKWt9_0oQ#r3_z=nY7>X&91jSL+$(4v`@Zkowhy0x=Def$-A(SH~ad$
z)JHCczruHvZM{{=z!(%9?CI+}bytsf)b29f#csV$3j;1~b&u-aD!hEReDqysm7eoS
zw~tLu;pxlYxQ)e8faS-B!^%B!vfc$7=3iOL;nbaZmGMH3+2qNSKX2ao?MjyE$B&oT
z7Ct=OUi_y-Z}Iy53tex2bn<K8wC=~fijMPgb6t;>zyI@XGK-@?i&~+@oIU^leXsd&
zkONeah+WlUUU2#4lYPJ6C7+vPIo;;yt@ZKt+w$&eIi}iw`1HwXWr)(`lTmxtUTJta
zheOK0F_%$Qbu$OA=zK3$M}eqAx3;E#`1mpD!-EW{Y3mv9Y)EAO{Ol~qIG-5?jn(h>
zPG@H4`|x)A{Y95wf<{1==v`c_boKFv)t{H1-WytDkUa6qQ;sHun9XVD?T-BYUVfN)
z{##bZptVK}?`~{t{`dEH@%Ovsmlry-@7c4*!_!kyS-IK%&qIFD6xAys+jZ`LD;BjM
zD8K(_`mtlvWGj?7nl6ZmibX|if2UJ^_p0ZsAeMzkx1M6iFq+B1!^3hQ!=&iZ5zg=1
z-re23IrFmGO0UU2ULW>rX1`a-xR5yQjJ*Q5n7Tfv{GR2B9fh0{JX&C%UDsk>a4<nZ
zU!T9>-{0SxYk!x0`uv&EqT+*s+v31epHv<`m-Wku)VZ5iyy;DAIJnk+I4fzhsZsT}
z?>1io%0cP8KVvGRfu-e4+v;xtfq|e!+n(Oui;JJ1`|{@I<jBowhPk&)R(h*gThEp}
zZ}07T)3Sf-%vayVQ&#$|x)T5Kuj2Ww+8j*<Yoj+P%-&%kYg^ss8QY~$0ZQiP_iK#P
zHqUHmU`R2N>=x5~^srrCO;NFNs&@FN6UzN2-qu&IUVU?a|NLfl{-n(}^<M8R+9|U(
ztbO|Q=lfa<Z&epmX}<i^9`)=`qz{iSN7DtFIeryyx7ONxxljtqk8+o_m>2k{9ln13
zy6sUf4-XFG^m8fy{`~BbGF=t9EUxm+#^VMOJa>vt>&Ddo{p#ZCx-swWuKR!g{P<BJ
zSN%xyOQU0W%<1>4hr3H|hdgRK{PFSo;Gm$_8@I7K3akq~J$?R>oOR;m{{(JL2{Yzj
za55$7=clKj!Gzgok2Nyyx4Gb`Hd#<c#>dNxtFF#>wy?ggZm;_Mnn@iU9CQ5C`R#rv
z^xJ-uaPO1JeC7S2<6T?$jU|64oG5Jl^L*v`%F284OY}SiSRSr=T5_mI(z@c?&5|dd
z!fvW7ap*3(%5vb(pPG03e&?Cx+&Hi@c=?X^`+nDbwwyR|V$SVty)$OaIGvY&X^H2%
z^{GaZii(OYZEbPi3T@7Yi#enR>oXmHpLq7hbPcUpE)_fWUrFU`Qiz$V_vN4O+*vxM
znoSP^*FJmf=j6l`85y}``Euq9yUX)^)Gn*ar>3ULSe10FSfOF}<3Y1_R{7UgS8YBX
z5ndCwch>Z{s+E>;Ufr+P*3Ug9qRw+V@!I40Ua@@&9EU=)pZQ$;t-i%~?KAVZl_8U6
z%;=auUtUpBvE=nN-o0`4C)*DufKD9pnQJu_)L`hk6}zXx5VQgL{{8!lnXT5jY%rSZ
zQEc6I@9BdxZQ+_48$4nsfy{mG^#1<a?cJU8TemI0I)~}s#*N9xjmqBKxPNE;jvX^@
z+_<5g_4@Dk`|P0A9X*o9ZB0#0@iHl&&YIufka3ZJd(!HaTZ78hz394?zl!md`OiJ)
zC8XG%e)!~ET$y~5dD0a{j-~?BBCEt-Uvh1}$H?#5d$jg`%eLjAYzOXVKRYw?Y}uNg
z9-gkQE)6ZMUq?Ha@ypwtxwEraKWce^#_Y9irv;x@Gdqet<k`J?hHm+v>5q>upD;l{
z!Be+Mfg^l&EBEG&w`F~1PEsk=Y*Of4ZN(7Rd3LtBalr$J@1HiMp61}?RkgACBR+rf
z#EAz#pSOP>x6bJLhns)SM{hb4Z|Y#$o%%O#aoGjQxL=Qd*X;P1c`{3o#c@Z}jkkRB
z>g%kH)4z%Ct#_JzHI4ZJXeXjnZ^_$RQ~&&_>65oV_vh#5`qI9GJv}@|Mn-o)EvFx8
zU*FHS-mvrNO0~u7s#-3VPu={LKYwHCYmr~y`=_jta};P<eK33dTV<0g^P}^9r|c4O
zoZvH?w_)khr8)Qa&E1@SKFL7h#r^&Ej*jzYU)i~nCv?xjON_xQq=L@ue_t_k-|~9`
z^D|f-1?n6f8(YQWZk&8}b~~ua;<4&1n?rqleH*{LUa4fbj-P3#!)4(+1?imC+s-~d
z``_o;#pS;|Vy7u^IIaHj<MHerU$6BoS<>PW+oj;~>eY<zE<Zw@L-T`YKV0zPSk<<3
zKde(zOM|AXa5P<bwI;T@?d<H&6(5h*fy#kN!i*oJ1m0RtTd}LpXYM7B<lkrie7*M*
zqIgxrT3(wE2ddJ}N_8Au0IHKG%;9M8E&1^wabCrj#FNh$|Ex^hrGMi6#fG{?laKYT
z-;^1=?usgBlfo9M|G%#5En2kY(X{-gf_WSbzDurVdA_?M*?KAbRS<(gMft+rsVs-p
z4xQYx`OoKV;VV~e^agpS=?R~l&GGtwo2PHTFQ?`C`)Kv|pe@zgRdTrx=?gM$=uApV
z`f+&g_k~xt&O14sou$Uh(OSZ4VI#|X|H?;=+Pi({DR3ORdM+*d$+z3#pY9abdid~s
zsrdcvR@A<kMy;Ea-EHn|Q}`n#$gp0qPC_E-w{csv)Q`Fn<<joBq@SNA2TfPyXi}KD
z|9>sJ)!a$y^Im9r{*InsH|s#3>`SBESt@VAuJ|Bz+1XgQ)uy95FL%L?-+^&E|Eh9v
z>w+~uD7?L0+@SiK;<K~Tz0;>Zf9`I(J5Tl|x46-tKeo?V7n%w(evnc=-2J-tdGMv}
ze1BK41(nP%e&6C>U@<3Xx*A8*1H-9P&6fH6Y%{+n;q&{ORsZ&U)0q*a-|zBNKIZ*%
z_>j%LeF}fX1R2&lx;+i3y3&_=WNvSc%wy+67yo~_)NQ>~&s%`ypz<8Q8D_brl9Gax
zdVj_KKfvsgmNLPjaudh{`JiCb($c!|^Df_-(yc+$i#(f|#1gKq{CV5u#_j!0vHJfe
zm%cvd1&R%)?%9UP?CO3qD!$)MoV2CB;+zcEzQ5BJzTczl`Mc>ubqB)@mzy_l{`tEz
z-EivM$-Aa_Pg?vW?P<}cUo$-4r5_g9J9B?ub!+l*ttEQC0xS!U>crK|*?!OJz^A9?
zi!W-}+^hRI&o-y(Phnon9*O%6*NnYe6#h)%Xz;zV++RLy{cVqm5bKrRKV2Vo{rj@X
zPbqg(Z>;juo{)3NuU33tv1W^B>?{Qir_I(CA7m~sTbuUqkm015@8Qu=r#=-vmN3Z{
zd$@9?Tz<TOUOPv_^&O12_*ZgY`1r}f()-wN<5jP0^JedG;o%Zwc{r=+U5sw>alPbY
zJ^Og%WZr)KCR=8$eXM`^-xn84c0QNu->%Ow-J9h=_8b{i^WW<p6jX`&r=7TAb;<8{
zZT_b#!O;-UMP9jfYv<2rsXWqRhZpyMo3Ny<x8H`zPu=-mP4J{|tPhJi8E&vi?EP)9
z=i~g4UR}kV*|JOT`V~K0Z2t55{xYy%4vB8ODYf(EvQ!q<l`7I-HkM!0@mn8rvbS6O
z@zcl3p1e&3J6#xZl&gOHYprmbR28kdeAjh>ygNsxO^<)Rb~~R3I6Nksm{`oPC}d@b
zuPIb6+WGwcrA>Cfd+zG*Kl8&h`vW)Mw~F6Q7ebU6wka;Y>YaH(`seSrM$>rn6jT#b
z<Ntl#e`aoV$g4{%jskk!haZA+QBYi7>dj5F1GM(q#vOh+RXg(kgXTMbu7<Oey?OER
z8|y<aP$IA{fA?gWv|Heu`mbl!KJRVneD(f>*Cyll%MzaTh8j3*ow8lNYO?-53$@b9
zCIycD-G?8h+}d(g#yaev`TaXh^XEVJ-~BA_))DjIWd)DL;|1nTdj>Xo>rI9Xv)PgR
zYAiRWolSarYU+)g>E@<hH8nQ<b{|D{9atc?YC~#9XF}8UptAHiPyZ?k))dX2XV~@g
z%#P>Gc0W~uUwvY66sVhe_g%uLC+jV1cJyq`R$p*g(>Bie;<>qNB+UB)i=PV_`^<XH
z$NJD~>rDoWq$3>jDxXRA$ygq;|M!u<sk!;){`&v#>*@jm1en=*-JU+b-xRv7M`HfO
zo`Qd~*C@7EuA4s5wY;@xdJ^AexqlPP@BjIGpV?7>#edUHDM|A@OIKIZoLeQ@j*eRW
z*8_GWvv<4qr@e^I7ql;1bNse=%QL0vyBJpP`F^ju<lUW{du=i=sl?U)Ed})n6GP`+
zj{Rw|Y*x-Dw=)mJip!_neSAFkeeHoilDr}!5fv|&{tKF}!O`>}EI2v+&5flep2n?-
zG?trs>T`a4<!tlKf2KuCe0#UMWRAtf$8WivinBJ`HrVskGZYpU%2-_3=5~bdTYW#r
z(SSq8WK@(-&2RlKwe#dp#mM<}ho)%8CvP?Lh+U+>!F2SfDUZ|^fwf^LyF|^sh5i+V
ztxdY=Yi^kHEl2QQOSaQ&-Uj=$?YAR0rEo5G>z%Yqq<?qdUtTX?@t}40PoMbqP-ln!
zq@H7{E6Qt+JvbO25EZ3e+S#PAC6S$Pj<V_3U?U@?h%GPNM7YlPf3yAbu)W4MmCIZw
z!r?flFsP*4!Xn7fn0a~G#Tz$HY(8(NU8*Vfyme0JtG8F!k6+IGvHi{syGiHY8(xas
z*}hQpv&U=8>3@HFFVPDYXfeyUw`Vbr#D<3F^IjjW|7XmRpFh+6cDa>IPUWx6ZT|Dm
z9r^mYQ`Yj*;<wyR-dUd+KYTncpMJbgc1`?#xn8%=tAFqN|L?bon%XY;=3n2J8hqc<
zu9a(P_rvgLz5Z9lk1Bk3&+K?%a8G)<g36&IhgbFQNc`Zw=l46sm8V5m7WS@KyS4a!
zZFc3enfZ}>t8BjCxqS4o=?z`6X?JUk)32|8zAbh)$6Lj-y3be^F5PmIA!GaPouAKH
z-`tWZe0zJoy4A1k`Eqe_apyKBAHUOodAVQG`t{!(w(7oj;@Hw!w&3ptU7MRbx%HPl
zd34u&PWqMiM$cQ9_DFA^bL!OT*`R^Dheau=Q!lT+zWmA4nU)0)_<nsctlGnNxl_32
z+HUir_;|Ja+ihw_mmZsPIC*DJX1wsQz#!=e2WT9lOH}*A*RM-AZJKoIl$VrLUFCzr
zYq#G!wJLP=o&KHk>-;(lPc={7t|R|v#-r`h*%j_Jm!=!lU+`G=JAdJ`dyRME{z@I&
z!@Fe3nbhCkm{xj=vOJX9l5x@S*SEiOcE5Xd=G4^39DLtCSMV<1|FiA<rAr<X=6#0T
z;*TCb|0%_CQ25pp6N9qdbA4x<G5%TeJpbyd(4If7uWgc&lRJBROZA_N&2xVGJ?ONk
z79;CFpRae%KDrP%C!qG2-&GN|bunj`i03amy=MIjfwHcRi_hA8$gsM+{QI;g_hvUK
z#6<h3Y5Uu5ZJny^zd7fo@0a)Qf6AG+-#xeeyv^Z>{q|{B_Ea9ZThM$wTY$wsYx4Vh
zUQ30RU#>iPT)%bywj=DK+kfR9Suy*-t+>xOjhE?1pZd1>hkqeUi)Dr3ALo718z+DH
za{j~_o$0$`90k@Tb&JcZYrb^W5wm9Jzo+T>L;L)xN1MNtbd|k*)W^*3@<aGmi<u-t
z>wUGu-LI$4zZm;fg!}ToN3Z`?C4F(UnP0+lU(<QV!!JI^r1>xI{+@30`;A#v_S>N8
zIvj^Wm+aZo=Q(-bvy1NLA0M_WM{an)=Hz5kv+L^1l>7DnPp7|pS+e7)Sl-<&o-yy$
zw@4~6aP40;|2#KO=$@16lJ`F@?~ATTJdkS>VkUn3znsdKCtmknY?-m<ZTrg$iG1^G
zr>U0iY*N@#<fp#p`@QcfYIPk^Zx2sYE;p<ysqViXSounXn~mqehdGu$_jXPFvi~pd
z%<a#gONg+n>|oINvrOdu@11AUxuq|^x*!>!cz=n#@$(-^V)x~{_tkST^Z%JTeVu;7
zv-{gGuD}0W#x6#!^kkF57ANhnIg6^l@7(kAS=}_fy`B7a5{-V#zhv<CwXv1${UTHx
z9Mo~*#Dj0Ozd7DrJG<DF!zo*VDM2{*_O`dPX0m_y-m%F1yJlbD42k3A7maUN@8JLF
zc+qEbUDxBa?h|Aq&d#rmOHPT=to?oN`NMYepdh7pN=h6}uk+-Z+3OEB^RIh8(Y>nR
z#f7;kDJ~Uz`WD6R{;?$8-%ls<(3ITUFTOwOuF$rXc3@q&Re*6r=dO~Mhw9_1nVmg$
zTv=MtGb`X-&>MGIvuWQi+dY3cVe6V*fA{aHdm?PNQ+L7%_vL~ce!1S0-!OC6BPXkp
z9}V{ZE480KEe)Ek$I-;%H*ZbKr6ubnZ7LKOyB#h1^u+c~ZF%~hJvP<u{Ka*4+3$9?
zA6@Kr@$0<m9l6i_F1}XZQmMpXHqmeS;@_pV0l!u)(L1{MiN?;zf2@Z?<Uc-LkaVi%
z-O~?G)L-VjIn$zSyt3{)<ClvIOCtZO+wHOJHg-RMY2V-9e}0~icI{uFutjjWUue;J
z+w2$jYV`yKv;5}lXkR|>)zgo^e?)0(-S~4vxMs?np6UJk<>_gc{vKqXSlPMV&QYMA
z)oF6cG~Y-6pQvlRy)n~YN$&CbHs_q*mzk!?{OwY2+NWCgGbe=i>X+LeIp+Ua*mTH7
zSk|iMfHQyYf&~YZN`E#fY-xD&hU?vqWYxR7&K|vgzy0y?_leimG_tT(erqmjzItk2
zc>L4m9~EbQ{=BoX-v02tO7{O74EnDra;%-n(cm;W)1aumh=1;v`iISo_mecGkDt3(
z{^7v`_8rMbozJ|!@9=)<{DATV?%M5k2d4AS%v`Z?!VHUc>vs_+-`#Z$+Rx%BFzev4
z-km*?o2Oj4;?K$V?eUL~_8)$|Zsz3w{yjss_v_c1|M#lTyu8pD9AA5MN9bya%>|0T
zepG-Q5Y8;f(5kI;xV!G2@s8+y?arAKYjSF4b#9$s^y#H3OLmjwjtn7oIiJP<-8Zki
zwYl}2_P+y<*nK2;<9cLv&bYVNKKbIJWD_&1rFEK33NdV(cg`!nZ|gE$Prmqi?CKZy
z?I+#2^LwUgwu0N@TZ^~e$j-L>an2g#lIHjOPH!l`pL%JUZp-qem0S26cg*Tw&@kx^
z*j2Rtd|*<ueDb#sdu43zPQSjm=H~zD`Id1-bL#HjIr#E;yFu1bp{%}l%0=%)rrn7@
z68l(rhT&stCFT21KOQ$Pd=aqnioUBrOZ>*%XvXh%HnT1MC@ZFO;@QsURmH!)?6vtC
zqW`7peBX+-cGc6)`rDn{Ehw0BcK-PZ|Nr(|e|x|D@7L?qAlFEBGTd-sWo6a*mBc7k
zJoU=bEmHS>7@T;``tH-clN-03+jIACtc6jN>f!e(SCv=an6S0cu3Nq6*~5c(Hhh!T
zN%u>x{l^yPd-qhjzFT1Y`-BS%T9+)VJN5g0egDlE{jc6aEQ}gDTRuGM-rdpvzrl0z
zJ|zv0qyPSvZ>apd)@R0ri;usvoWHxJQ}pri&w<PRZfI%G+>**YdH>&OI}DR;qS_T=
z&OQkeFW9Q3r}u32)6*+V!@Xm@Rtx);FFX0YDC94zcH2LB!Jokrl}os@^Z)AK&XS(F
zF^TQ}nZN4&K9w!j^Z#>O%GWqOi+}%cR|7*{{j)ef78RrCmv!XoYkZ!~ehpg-AZ&j3
zN+YOlTi_TdH{Z%h;MS&Bud4R_`z7-EnQZFmX*GE}7TV_Tx1F-kIa%drbk2sTlmGq{
zf7|=dYU}fJ7vJvtE%EEy?H{cz6??=ScZh*n(zaD!67HpQOIYRXxUzIh)Z7^!dumi>
zFP{H&?uzd(W|_|T*V-Im{#LeZwpPW%+2TLm|N8&w#)acQ_NVg){(YPGZU0BMWwypM
z>yFF5kdr?DY45!|<@cqsvfkXODP}*`|Ng{*#=wf|ZUYUDvuhU}I%R%;PTI>$!fWE@
zI$vLR&}Z(fGk<=X3rM`s_VjhNE-xy%XR}FMPi28K`=x)s!iDm7vg*srd%hBE$!_In
zaOw_Pl-hD#ddX*z=t=*M{huUusX9OX*DUo-HK+F9%wPF%e*FK*H_{)^xRA`$U-N^j
zc~z~&pM&gg=9F>2?R69T_tI}oXLIDfowMx!73zwLhPCl#A3rhi?T&xHzOk@Z|6u#n
zRKTmLvt>isTS+lJn`6g%cP?4pZd_Nxl)uMt#tDyJ71PkUc4t2x?Y6Yamn%(8Rq>yD
zYKd+%$E!P$ld4!AMyW6@cpzxCXvf8BxtBI)XU*gP;PzOEEhpZk>#f=}pQ=WixaW6u
z-y5Y|6WHZe_H^IL?}gvFjWr|o_MP#!S55y_611x{`O)9U6G|nI9CPkHGk^Zk|9|gS
zRej@0eR3kgttaDn>GjsG;G<0+v~|R+qqjfXn08k3+FEOGKR?mGzg!LSVwmLXZMrT5
zWZDHpYHOW{+t8paU+Yp?X0}n;?Lzr8pGU`f4tnd|Tg9?)XXk#cgNvPBoOydM+T!Wn
zzFy{khr)iFf4RT0=iS!ppPi1C%#-}fQ@nrn>HXpVXSdtccVyNs|G517|HB&d`z^m-
z4WARSt;g6nT}Vv+y#29$^)Ic4Z!8qk&(1R5^Yt2I&NeqT-mbJCAIf;-<(zkyS*?uU
zq~LMtVZo;Ie8cQ(a}wX)GJbO})+Z=P;c)x*$GzrklP3x`u3vAG&uV(~=$wd6EyCW@
zC;flB-Q~+$@AK;ORqEbEJlS_?PLWv4HYXMbN1;L<<#X8*>Qh$Vuz8T5vvvK__wS~b
z==(qSzdP@V|M|D+=V$KSv-f4LmHqvhTW*-BeVKEhrT<>)mOJz3gs!&OmLa(N|KEI*
zi4*Ub=gF*Jx2x4?KF78E6RAhLCfj_wp|&N8_2tWlJo5MY7CI-txS;6pYPueW?y7|c
z56-hansYnsz_+)oId^CE&!0c%;o;jKA2i>Uw6Tb~bXx5cpZv2QkB&ZB6Y2c&V6zLq
zq|>J>EAMPbVAN`M+_Z~j;aWk)fC(Y&ZWj+`i!7h=`o^@6OtWRIUrwx)UKua(V(JeO
zdEeS@bG7{kH!+`{vA^1`U%zHfV60nV`h082zb|c4c=<k=<vzM09{=I!1jQ3iif-{s
z9y%@DCj9YR#kr6lAMTd7u8AyeOP}{sZ0DWsEn5nLf)9K8@+zB}#%$`o&HB*GQpWGx
zytQiDtLN1I_PViib4ULEv&RzxF7B^aS?s?3`P1pYFK<j<kYajm_Sq-7_s+~T&9>N^
zC0e$5<_^Q;7e9YIKEfm0mEZ6qK#e14!rz}uZ=QQDzn6PzkYcHB_*C8KZ3VZlteoL9
zwP#PIQMY}i|Eo#sI8|%Tm;Y(^InE^X$#luPjY7FQ_;=mqXXF$K6Z`b?od3^)-|ZpS
z!itK&&z8KNEW>Qg=c4!d*`0&Ub7J?;n`4@-abp{AZH$bebGwjrk&577_5!Q(r_Rl7
z&AA_UU|p<hN^0nZeS7=%)hh3Jw<}=MB%YGDQYviIIMxOg7M}gNApFF-Sl2iAVteks
zTabL5q3R3A((-&|W;Pc=@#WLkxV7K)JNfVLlQnT?XKu~byt!N4dAZ*fX|tXi7Z-P)
zIpOf^t!`xP+KZ>(pE(|qn|P}wP-RR1q+K!(rNYx!ryt9f?`Ej@_9oKq*9+x;|Gw{!
zzxMe|n(^)OcMtpje`m0*`Yz14VP>R8qWS;i`Hyu?Oyj=%TsO^c>fMj;KB;@mV7SLs
z_WVuS%f_WT)*E_)yfu?|^(9s;f5_u2<+VX=M%ykcu5G!+tcR|y);xboX-9T=&)(|G
zc{dCevGFbnT$l9!pHSHwjg<fYgf?x~wkTWEbi#vIQ&UkzUHZk9lMX?X8e3WzM7Ta4
zQ{A%X*Dp7}IR+DFMxML3SM|-U&?DdPPfyxvc44Wvfo)aGq<M0F^X&wW9DO;_)8gIA
zi)o81-p8F=6M1;%)@;l24+{SlE<C~`?Y3J`xkJu`BQ#(_39HwMdl~7;-`u9Xi9Zxu
z`)*Nr%zN*5>P!nBc;?zMOq(|C)79|!kN<wZPd1u);@r7?Z<3#g%}ai<;bF;6y-=0|
zVwW0veZ)3i{u#eY+W*qq8C`kqQXHH!UvV`F)-p)8bMtL3`5$yGeQkRAxx7oamm4p9
z&eEpJudHao*l=r-P}jFN3p1YkfgHHgx!piTRdC)kw~8#ShnblYR;7y;3VwU5{qR7e
zP@n8-1>?<g-tX66x@JvZ+1nBoHMV*DZI15>UcA?TrXs8tUs)-eem<=DiHGFOnNL&F
zrcIt2>gVSt+SsVItBm*2uGdbU{^plfPHyCrWm1uU8dv#ArPaDTXh$+Th$?%+aqC4!
zQX8*w+KYgmz154&q*T`idObh${Kk~MouTew8y`L3a@xAE$5-<7U*>n}W*Xlnofl*b
z_^^bVal_d-=7_ksbKmdR`#U%=s7>~KRn!u%;O-f|>{6)N)R>=Te5JEayL)mQMC?;|
z`rH4-9>?bVKXXf7+Vtur&wISn@O)rs_|dLr?H@(=r`v4)BKbwjR@tgI0hD;;OlItm
z&Qo|i|NoMEIm;@(=W&(4dvfH`(wx7i<1;qg<amFzyQ7DvZP}87*9%g<eEj=y(rHco
z^~%<}o8IJvYy5fCot%<Bee&#VH7zgam^t%Kc<^rAXf<gv@0R@a%0@xX1smosu{CKb
znd5ijbTR9mIdinSy0R=vS4~oOKLw(G{c=l6+EVgH!Xs!>qjY}H^OwtmJ$-moG(1!*
zKc>!{IYr*qt1?Z^b$5C2o@#Ty_T~+7dpW#)m%cwUvt{|xhvG6ixod?s-CCPtzjN-_
z$k&m@CA{w3{gcFIAG@$*Vb1T*W|MkPf(D<aUrDQG(2v+rpm^T?|DG3&d%8>#l)F`B
z68I|5<(BC1E&lvZ=+SHA3CDZecSs+!zq57y;znD`>WJDB)7M7VH@<&kXC-ZIyy!DW
zn=0>O{~GxzpXBor;!B_L9Nk?WydjzWIiJh|C2Q&3N1Y<p$FY>ZZd0_JxxjC(fr|QL
z=@+{;?Avzj+{MLD=U4{27H)ja`|rZSAiw$R7OgnJ<Pb5#zO%DYMNO)s_o|@m+JhM(
z!eY<*4=!+8ojbd}K74Z<8@sEk>6523H8l(-Pyc>+@qz<Bj*YF49!Z60S;|_o3CXWl
zw~F%4S+iQ)QqRx7V#lt~J6D%&+cIU-;dagQrxqz$&;E4A$LrhM!_f;B3^Y$(4W2iz
zZ)15rldw?6>-ia*x;ID8-#KsV%<P*JwlXfhccQ~jS>j?QOS2IB!mw5PuPYX@2Ygs!
zcAr@zX73Y?mxoez8O+p*lxsh1pZxj7`G{vX{EFhtV#95He3Gp;^$AZre&6N&j(cDF
zUZ3reP7jC;KRfMlbVP9pZ~dPy{ZB%lTr}UOFDYyELi+yneIILIS`;eDs{55}4-by<
zIr#1EJ4UtN_bZq$e|-FdjZJ9A43C5)CC8H|m#C==Pq`@h|HJD$=SwZ-Oqq5qFeK&S
zk3wPh{%M6TE?9=GKeuqh1*f`wGf#O*-@9kz<ovg@=SqUfFJZZLYD$N`a&QF+N~}=Q
zIU~RLV*Dn{+qaljZ*6?^Na{?Q_0*|hTwFRLqE`a~1KlfkPF<wL-P&sU<oRq(&6NkQ
zhx?^0X*=OzI&q@ZqD3Y=(qhgjOWHa(OdmeXa&n6D<lk_))6#zat2;4gDl0=|tle%t
zJUr#i?e?V`CN%KL8mOoXU)ZP|`+hfna+TGs84@d3Pn&c2Wy1fPe{-z1b-q>KzF9k6
z+-!Gmqb$48vfC2>%%9e~u)BH3E>nmx`{<_>bG5`};=%Y66aKauz0cv>_It)s!}$+$
zY<!aP<T|tGD;&GU`Tj+qfHl|JjpoU_dJ}!N8!|kZ{pn^+j<L1h+Xow4`wKta@eE21
z_ROE}7nLKG`Sx-LN4G-a9Sfmjy~W#aXKYTis+;raO^(*4&6;<1PF9w$?|J#7aE}NV
z&&iV#=h~fXV`LI9UR2@BJ%6NAw*H%xl$1<J*ewmMRSOp!@JW2gub6y&ozkh(uMKAA
zOqp^e!6<U#>Ae?T*Ivx130N)K(!RSXIbnf*)n5ImwM<)YZS`FoxZt|>#g|huOt`);
z4rQ4n_MoKcXpnztsjZl|?bNAet5)UAIQun1r%Y#B)tR*Gzdn7k;^NNM(Ag3Yo4a_`
zs(GJ2S#618jan<TH?H&Iienie!U7L|?Q-uA=y3}-*#E&cKUeD2D}(3Hch}h)8*5ru
zT`83^*XCY+xY5i?sx(EVk(1MfSH@$#`h1lo)#ZDpp1N;WA)T;o*3IHHerx~tDZfv?
zePgkexxUrDc`}>vqRSlfq(94O25MHE+_OY4RA5~PN5k}oTd&9M&e*cy@WUhbE;vko
z9kf*2tAJZ+;=(;g0&aSXoG71sv(7O7xZa|3m2;LXin5Ze>VFX$_v6SNj<;@3Uj&qx
zm1fSeo4WF4Fr&sgt+dyjYu{MxY!1J+=g`7E&JtJHejWL$xVP5I_V!m5RV~)u^=%9E
zVmV%2diqFdj^C<ta~6KNpm=KYCJpPNmf-mMUQ6@oulCr4G&a6SO1|jgzPPi?Nm#Ja
zPLI#I$mk@eVadx+uNSN4ZgV?z`n4XHF)OPW7ne>*NW{tW=E-K)=kwcqeK$`hoMTgP
zboTMn-fdy8xti+g)*aNocW=|@#*6HG?}=}{wKY!f`=R^y*{8mG^j}MaEB{N?(%(PB
zSFKyeIQgVkZLRWySDl+9-k6wJFsxX)F*q{wa9;V2@7p8lI7)ka{pR?oo0^tMNzeW9
z^XGz#KNeh$m8sKbN!}ah+0MtvBO%awafRFJ&;^%wI>lwnUr08cxk6L#*rfUXrE&9q
z$6x;VI3y)CFgmI$XubM|WcQ}sWvWY}&4u#!PCc+hrNq!M_urSd{gH3OHg#>fF?DnI
zUCZ4!=Wd?;SoOFkm%oy(S#R{Z-L2v3d%S`wCS6&|<+NFt@q<ys+OSotR_R4859she
zyEc$zrOSj<1~*TOoaUP-`B8PXvRHD_Jf&S#%%1Az6HN5wx7L?;Nb<dHbFQ#T+-0El
zZO(}!^VS6);O%4MdoG{$`{di2@?X~XZhaA3e%eo1Qo!^4jCt=IZk)W)`QkuEijm~5
z8xbWNHy*iPa@p0?^xE}gtHP#No6`-SKTSM$dhwSJiGBK!PL*kD+g54)X==Xc;<l)>
z>yW*T%+`w?W@>Du6&9~LI7}u^l<2*sRv#}VJvSuu?*;9!@aqkiIeUBix~opFx#l*<
zPrbL-PiLC^H2oDTH%^|PUuOT`>qN?epp%>&AC4YB&OOtoE$+Q{$P}^sd`Y93Jn`}Q
zSF(=&O#SfvyQ0DY@m{ya{rmf??R$@jK8ZS9TIvf5Z%ciCZ^y>p<wxese_t2z>2v0q
z_3olFJ!(o!r70@2PI!EId;4<T6^$mVayMDQ#{T{Lujntmy3zE8#gy`nxy#EpX{U=<
z7k%6De_HUOpcgmSsc&C;*DdPzmec#%`~}vz<(e_fI-BM<*Xrm@<Ma(Tb3hk-ZH@A+
zsrjRCmwszYW{-^JrM)pRQ3vJ!zi0HHq8-y{uuIU*ob5CJnN3c9ufitZeC&Pgi^h=z
z?PYg&E<GYU(|7m!R{<@&EiV=dSPL-;O{hNkQts~DcNgzg7JO)Ch{zEGC6M|u``txl
zAD`~iKdE=h?d4(>Q?se>0`Gd7sZAD{=aLkmBo)ugaF2`Cajuo%m6exOU#~Hr9h?8<
z`TZZ+UEM1+^_HdluPYZ=VO!3pzf&fDuiX9#0)Gx2ifJ@761soDVM>*)*IKdGu<lzK
zF0z7+PKytEzxx&Z{o6D_i5IuE{A1&?Wy-9d{i%6%>ePzu5gVd)uFO7rW$M(}FU8x!
zLIUzP282g-Enax=Yq9lz<Ew7&!q+yde@s5UtEy-5q7VGMqQaX0yKeo8>YFa3zT0B<
zn?*TB-A0x{1uep=>IScRzjVHKUVkI*&i(&&yIf11mkWL87QeO3%$lp>{5)HmuUCS_
z*Lr(;f(owRcaIA!ZdjjJ_Uc5cv}Mi%m28ct8WT+ok383US@1$<VW?F~qOIbh`Pu?f
zda`#8lrH?S@lo;{o4u3Yf8MXYS!42>MLC~*DqUVEzmU2)H6_`oGqF>pRehq&yq<gS
zKfS;9V8iW=vwR|a)w0gdUA%0?iM!S*#xpmBh9<6Fw`||8TcQ%)UIkV%Cu(a0*;p2E
z@f^9IaYSE*WocM<(0ccUVUHJIe6afZ;w!H|2CfdA6Cd`XMB_@<6RpnWDjyY=A8y>c
ztgULZWOS<P*EC~`xfW8=8>4k@tXjP>G%RWDiUUC*F20G1+g@dbAJ`nR!hZkVu+Y~2
zsNQ@B2Cun%tzq3xiyc!9c2pN{y?Aj&Q`3jQ)q$+659P($&UnW}f2)qj5i37n9aS+!
znbrM-)~QE1KO=jpl;`%$eUb9!$-mvNC9X|WD1AL=LR1fvn9a(w{Y>w!t`?tdo<D6D
zkE4^_ijHK7LY`y|{lLSPMSskTv@&HsPhM4E@v393-jdpXLXX1s^=#Y4cqmBGMz*I`
z!G?Frx_iv}GsQh0dfM*}Td{55v^S4(jJRX-gHH47J&)J^@9G!H7d3U-i3X2HO^-dy
z)F#W!^LgHJ&gF$N$F-QMI8%Lj`SA1c9vqFb^>z!MET6;2&bxK%mDy(_eAQl^I=xXu
zBp^7(r?%Aes~GpQKQ-kyHim`<=9|TDd6SV*An*U|ZSSKRhY&WF2algWU+29rY&W}5
zh4$1RY%CAnzJ8VYB}^m6cB0+>np)6-XVEKN7KSNLj{miPS=%nFH>RfIS4&R*&B|W6
zJ)*!$=0V9Wr^r&%b8gpH=2ZLg@^0N~A<H+1uU*?BJS=H@#D?qFm_U|r9gyNRn)#;v
z`ns!&uDtxf%X7ruW=;d2tRB~CuC-$Ed*$Mr8JGHf(TnZ0s+PU!dUKAZy>pza+;T7f
ziIFor!ve)ruc{tlJGzVc-VeFQcjeb@S+y))O_3wlbvAE9(}&=HEf;2bmZS+WxW=)c
zxS0Q-qfS=aIy%6bsdGb!P~@J*6>C^qbnRQW?~-j<-n3C)qS`q?{KKz@=TG@RJYIV7
zdSUFBQt_>+*&8N?Pjug>IbZm>--O5+Czo5>Kdm@f_(|*2gzD3t9KH&cHZxBg@L0sO
zsDr0N#Ykb&iUS%>TNm!n7Fl%WG`IX#Dfz8Z|37?CtBse+HIrHsR$!I6<@Vi!7xFe<
z$k_a_#H!H5B*A=k=9=~8vDO)z6IZWUvT)tG(w<*cue`i7*R214b=#Y*TW@G->+hWJ
zqjvcCefgzv@9mb>z7*FjZZ+R3HFLVSk-mP(+gl4Syu5STuC8v~>nABj*Ej9ouYKiJ
z$-B6~!dY9NUNyfmIser2ke8a9x;LNHJgvChW_nGq-Opt;U8}k{uD4#c+hIGAapD&K
zyz_T!-<P%9#mg6JHY=D+<!EU7z<ubYpT*smhbP}yx%fi1KI^U6Ct2kmW1aL$7f(47
z!MjC!wbHLQ(_8Al>OYxQ#PRmwD_Ne`PhaU?`B$T7x-`bK#>3{L;zyo079SSn@-1&Z
zbjrzZ%A5xgCk@X{o1a>KE^peK_(yfgB^I(RuMc%{^(=DsV4rkoa)+6Vu%tkz-%{u0
zmjsvbIxFt~<ZZoY>Z$H!9GR!fYX$1;yU#xQHz7D8@<mmMXi$Qd!u=`!^ECS>y%I9n
zCzaHk^ity1#2*tX+En?A>u+R=U-64stj?k9!s6igL$)SB(Ahre#q+puSH0!6*Ne@H
zw0|p?2i)A=lHks+bVh4YSD#R2k#U>p@d=gM2PW_wynA2<pW<D|`;2?^WzX$NiF;>$
zz_GKrZrk0LB|%x5rF%QWo)oV6A#wBQ%{8ZE+!I3;L$`*8M6cd>L#HLnx$}a%far@?
zj(aXl&bT6dan+U=Ayz$A%3AZc75C1+P_isaSZsCcsa;;*-^cIMoImN6(3vpfWl@uV
zJ9~x3iXMEG@cn)C4n3L0_dK?r$a^>M&58z%!d+nkDoUVf#2XtLXXo#8J;QvX?PbR@
z>&q|BnJ{E&E<ccM&bljB=IYxt-z2^V&IQiaPP+eErp{HfDYs9IF8;7em$_DkrKE)Q
zPzMjkJEppY`){uEQB!sicIr@jlD>Re{hD3tX4y=B&AaPBh(n&M-f^$KjfU0AN3R|Y
zxgHuE8Qr<^TFX8E{$t_J4e<<uzc>z+Bxcl@X4J+iUR+=%AS&TH!;EL^da2%^=6nAA
z+oxOjR&Cv6dSk_kl?x7pI0S|YhL(oTSev%$RgAns*Xl0KH9AK^vWwoQ=Wckk{zG~E
z{;G$}uD>6Adv{-c@x2%S7(PF~t;5xHVOIyk4VT(qUlPCW>h;<Cm~W-GU=*i4Pf3D^
zti;o}@PnRSPwoe=I{&1lPJi|z|6uzaZ5-}aidz@5glcl?**Sbzr~gskf{lxpMQv9V
z5AVr@7jJ%r3s>I!nh_dhwK7IovEDbg_U-wqg09tFhF53Zv9(<mCA?E~=bY7c?MKrN
zCT)IDVD%yV$Kr3Hi^F!wMNJjk>(w8&w3OXr@BN>tOONecAGTEWfIdU-`eT1%X3kjf
zL)_F#YNPor#_Laxip_3awM)xqtJ;|`W3kn*(~A@jgkB8|jD7x!b={h^CGFOmufF;B
zGxBZNlp<BPy@HGHb=>oR|1Xl|2m1xnP1=X8dDRc-H!$pHP-0f%yxiJpoxpL()QRPQ
zTF}Z67dKbM>D%A!X5+ZTr83Xqk>?|^?^eQ=PpWH=TYeSvTiw6W`Vot$t=}R=rsP^B
z#c2#pr?WXV?=?NV@w{ScYU3GcChJ{?7H*TxSfpTZ@M`l5`7&42Uz&e9c)Rwld2TV+
z?@ZX{-yxq{1%h%*ziNd=ua3R_dX;5x-7#6WRj*d9ShIGIMo+}sustbpFaCb{QSn=0
z^2vZxQ^i?NaKEm7x^G48)r#s$W#=}pg@@uF)(848@lkVryxMX7rN^b6nxT7A;(loU
z`4Ij~dGX7In=f8`vF`rK^XZ4z<*!)2Y1<^L>bcoZ3Kz?EpKV%u@Z09UI%eEgORvtz
z@_qN#Z1>r}wr0_1#rN9Tx6Ze=c^zU^&cE(h_~U(SCN9E77dM41EoI&FSuy7Qa`EN=
zSQqjNGX@CQ=rlwy?XV~?4e~c^*9ds?DCU7+5tFgz>j}M6wRlPtZpisgaBW|B$+6(3
zXHyaXqs{+CLgumTl$V&~ApDlAtu5vHCM%&U57&LTaVEt`GHU9!$aVL#N=$-s*B%Q=
zUbOF`>96Z|Plrakrp7Ma{eAVieSK2Vyu5tZO$<uES?Ppv_x8Dc|2W6OGP-Wss$HwP
zukGG$J@?9$>jBa6-G?7$6x}V#x6E4lOWb{t))OwKKTLNNPrJWsK6wAb=0;1dosSkN
zET5u1@nnj|9?^9IHT%Lt6~lL2@4gr0D6nn{M?=#Eu8PG9O>r(4UN8Du8dA`wJmrVX
zG988PX2#<h-DeN^2r?cKdL!ewL3hrBEc+&(qNY<)0rO(mcE>Xn%UMV%C_Ma=`Gn&G
ze>tnOuLw&i+kJ-4xR3mM_U^g6T$0sMfaSaZV}L-Ep=jfg3-cv@#c#RiW}2E3taf_Y
zk?#iWwfw<ilYB#u+gxc8^bxW$x^TPMU`D8fmP2@8d;C$u6L%S|?hL5pno<=Y?I_E5
z>$7dgD~{`??Xxt(Bffl`{NgHilLCjXD~p5U4ld1$LXKL3F*Zzh{d7}h7Wd?=I<fTB
zbDeai??HkUOvbGzKB~@0;rZh5c#mA|+*t{m`xa<f{#&M%^2|o#51-D@b#g~`6@B0>
zX?6Mk;d7$lr}l;wokg{8r8O>=I|;BjW^f5I%+^p>Z@>Be{K8WqdZ4xN&zk2~GrgW)
zbiu*&=aj-8F24ZP(~o=N)vEt)TFGJSs{A#hQ)Na<lSB`j@~mSDTefm-F<r1W>%i?A
zJ{{HxyDy3goUIH9elzQGfG}&F;)BI(Qy)HxbJ_pk^XulA=CC6kL5>0}o}fAA($dl=
z&!1krkT89hh~tmgJrfo$m#w<Rs9d*g@3bN<%g0t*eZ-zy9MXL6w952nNcN|d{Kk*{
zIii%#+gB}0w{bkj!j!%B#VXk!SE3H&HSRJBx6rx4_N*q{f6-m0(xvNO3te>!xA<b(
z;KaKs;rgai54gHsaa?B*i*L@(l5rGZSr`d&!^x8;_x$*z{pMc12Waz2<d4Jy{LF4u
zF-5z3vsRrr?86xPB+yq*wdQ=_P4O9j`~zRd_jMik{Lp~O^x+TT=1J>*2sia<T;FCT
z>Q%f{TOvw3=HP~JGE-y=S>2<TYHLJwE!cO<v@3F9q3s{1*yhM7jO$XDp8Fb*5qtVy
z;<^tnq#5j_CUjRH<!Vxh>EdW;Quw3iwWZ}kr+}XA#w~NLR-IfvtLBVI(lP;V*N{oh
ziq$KWre}Rx894W_`_pzS6&YPY@vj=c5*-?)?3*qMw%!tKIg?h#da%m)%CtHBeNPii
zcV3I;ioN}6^}=N*O1o}lF)cq_niaM1x1xhq>AFV!=~3STcULLbnmkxtzIOixzlDw3
zGmHZSSQc&-WDF2!NqgAL#Vl)Z;bHjq>?LyCM`vgr@?pFx65uPhGv{zuXO&Kb#===P
zGI6~bA#Ne77^b|qAk=8T@JHeSapkN-7lb;W{keWGX2y)Wm3AVt7XJH_`LfFR#;O?G
zo_D#S0j1B{-<EY}*Uvt=b^TqYZ&Bg;OM-qo2Yj)V=c;9nQM}~-*ExUj^h2Tw`d_@X
zwyZPIw6}k`Y5Su`2`^RECX2Hi{OrOY!g6r&p1=jlQnDBK@0u^HzI96CvWBQr8-hG}
zpWk`7af;6wk)72tZ?7zJ=+&>9k`bt7vO;uSoSUju2+IORCey$b97n`$xvpqjP<S5x
zF7kB_OZHN2oj8uZZKvd!lJ+W`T;I&Vz_-NH#W6(kjp>C1);a4+r`2o-ZNB^F*Y&WU
zhrb>B_4(kYV^_Uj{yU}-+ZeR4wAEQ(-r*Tn-@dBw4O31YxP5(V?6be0Q&ZNhpK3MX
zWbEyybq^lbe>@;P^E$un0&(6GAB%i{KYn~(wc2Lyp7r|<yviuB)myso+n@6f-G$q%
z=dQb#68-h)>%v{%wqB3>Q(SEJ@5Al~B|GH4NnPJK*YA2+HSZD|j)nVc-sd@fFcD;6
zb<CKWa^i!!M152J^?zn(A`BCka!Fskv7&5#*Sf__+(+jmZmz!RrTR6Z;6jJIV}`-5
zCS|Fbi;I;6cm*?39%_U}iD-pKga|e0zYRz{(5}5_>a4xTL>2DpA1bl4h&oVM*D!PM
zHBp80_f=cjUjKai+`0GeqgO}wY^ZmhyITCSQ^ih!A{l#5WAQ4Nda1fPsg63Yb-O+V
zKZ+~5Zn&pjwc_y44LNPc)cCgT7T8kXdFJ)>!yBExfBrh1>$p+=^<CVbQ>#v%Z?9OJ
zZLgmn-oHNR`j+bokcO$iI!-SWjf(|4^EZFJlCX@yxb=oXa6hZIT9)SWuFX$2Pp&#6
z&U&Uw$0Xq>KXcZhJGPx#G0Rtp{@8t8^Wwh?+CL|!w)RWq&zHY@`X|@>*LQNHUhBVm
zy6eI6y|KPeGYVuEUwp<jcmI*-pNsEZIIUXDY8=0JwfUFy*{S<w9atYqsWBx8uZ`O~
zD{!&f!T^nzMX|3yn|52mJR9xVgbXGWM4rz+;3ZmlCBVs6tlVKsps%gitBnE9nr5pu
z236MW{po%>ZH~o{|KHx3s;x5SXZ~T#bC}1xJyKIw$?cTxlH>(Zt6D{)mUL)$MLS&z
zNuH$^%lY@hv@70OVYm3Da;39pm6hjSI^90aG<5bBiM4CL3b}G{tud5lZqm5Q@HndR
zp;7p~zXpd_2Csc#V9Z`SKi)|G+|1&*|IeSue=ayzeJ*36GfUE*gBPA~w%vPr;=XS6
zzW&fdOP^2MF35Jou{|S$>Fa_nvq$~=FT1ioyRV=WYRK?w<&GT^&-F_ZuEuL$(QEAp
z5#T#)Yx||h+^^>s%aKm)3G*B*m#~~l{PLL1%Ajp_!H=BeR@vr)1Qw}`J&qSSn0vem
zzOWq4$Pi%TJv60qlHfh<WmWkNUsz5@q~7m*TiW3!v4zp5*u_NFfZ>;>jg5?PnuMU(
zv3L^&rT;GkSY;OpG_Sn-OSb*AwA|WzmJ^y!O+C?BV99rWj-$HU!vh9uUW9J@ex`kk
zR^z2UMUFpZ*=90q`8#?-4=rYs%2@FA-n+g~Cl!YGza*X-8-@pUbEq!3_v?eN1<!@U
z7GEu=x|E!kU|@D+NG@x?6)G_C%A&oAIt8COSXp8uT7!+5tlJ(QF?ch}(ZZ0av5<qq
z!jP#w?Z<ZQiBgQ_cO+cqm;Y9@cvvZrETd;($h16-#joc8t2G0oxJ*Izn^XH&i$1)d
zC?z<9ajyZB0E5Y?-2C&Rp1g-z@9mD&`ErOuw?yEAg3P?HiHA1N<-2$x`Izo+$tkNB
zF-g4;;GEm>Y3HkzjxYZ0n13k8OKHC$gWts4Zx8L9<|d*WyApH&$mJM`hKTpa<(V2v
zFRhhx;r_SB<*ks15l=(#mNiMbv-;%QPCq?#;lTPAf0s(n{QT}uaMX7tf#isGwt}s{
zl{RfE{ww$R&`x6sSy{KNXEsOvYTjFK$X54PUT5!qg~y%hf7dAs92e>+zV-3GSwuUV
zfw?KSvGAYWhm1@<Xs?TXIqT9!pXtS?{(U(5?}KQ^KM6^>Lr>3fS16?~ykBbL@mKNP
zHxrXUfef>}`?^{8D<miW+HLdIwfu>k{P7nvd?W2XUG~4REmylw&idW=8I2N;pPZb0
zV@sl~l+^4$a?1Z_x`K`Xef4iId#ZNW57T3fzpDN`p6p-np<VtD)LFl#UkaLIRVwuV
z&-J`Dahs35x60c7r`GGZQS3R*--pG29}ZXe_1LG_c-6JPyt=vnKkn{hUu(aJhb?34
zoN&K`rfKC5?#9M{;(8F0arlscwCqxy={E5_KmDKmShG96QR4B<rlUXp{eHjP<k*qJ
zx)a&<-haGCBf9U;p7ap=X%2HPcmAKk`-@}$am~to68_Ip{8#q9Eb_Z4zwd_pKBkNE
zmFIO1Jv`hVYCrAeC3%;|V+;}w7cXAy=$m)TdJ~f&=vK66=jK{3HDpp$Q)4qUGz^x4
z1ho`L<BH^6b1pl~&^vzU-v`s!UxyP66jW7Hy^?Kw{yK_e?70TI?MFp2j&X_gt&Pd-
zphGI}#QazHxA)nWbCaq2Xj3cq-}w{%86?*KNP?mZB}dvFIyyQ!R17}~aDdK=6BP7p
zV+38X3rZ`X+xI4cZx~gY!~?!gbYjX6DT&UVF?umO3K-QUb8b#QKd+>E^;NFzx8H8|
zTYlN|^Q0@Uudh#jc4p?O^)e?8<ZVBkw)tR&iQlfZYyKu~zIoy1%}&tm2<PTlW=$71
zs;#ZvQTA5qOq%hRs=rHapS~r}*UlUp8@nNDt%tvV`^l7`-6~29dzduVPMapCqN<vB
zv`ch`dA{5<oyewx2M_LkXI%fUW`>X2eE-VI$_}ltaCdk1Ns}gBxP5zdnWmz0%Yo?p
zy{)TOt*X8ickJJfFPHrjjb?60IVtqy$rA;2b$0hYnZVs^7MwnJ4s=DLmbUiC6UzM$
zj*7?c(Y^C`UeDi+<?rK;96!Ez!2*WtYik^nl9aaP-d<J~>B1nvu=MMz)$13nTE#V8
zKfdi~Qsdb)(4|iHFY7?(1s*$gY|8nC&h1VCYpd?$nQz(zIxCfR`Q?>mmWrQ`ipMJ`
zDl*E~|M^(^Rz12NbfBNFukVZZ@7s?iITjWgn&sbHQx@sCJ@2j+4-e0SOG~{o^7D^R
zRCWjLvG&_FKj-hn2@^nfj6VAH_4SJvFAiLfukSrO+kEl<{qb)vbx1IzUb%X;b=x+x
zJ>PC+GuUiT1f8|_=JxjdOSPp|vOH|fpDw;EIj9#N8nsrew-<C<cEIi_6RKV=onG+q
zk?Wp+zg~aeIzQ)cU{Fxgn>RTO4xrl%D;~0%n42F?+PESnvLG}(Tzh+-u&{7oKtRK<
zU%x!RPhM-!#m)WkO0d7?>3+Lk8c9h>pj+3ILS5wMFl#J)_b%_qv13Y#ijI-fXU*!G
zH*cQj_q)5x^>5w24LY=ZP1IJd&d$z*I;Bw^-QCTnp9byjnQ-a#*9)(|8c6Vb-#WkN
zZ{h02?){(xLpu8V!*@@aP`ES3qVki9S?(>9m)kadJHE5{dBKANj90E-f4sQg&M7Bn
z%`H{Ik6a6Sbi}xol$C3*9X)bHV|(hq6Q7=*o;Yn9Tl?Wg+v;x$y1KmS=jL#h?flX(
zVXr;t7O=Osw?E$d{odqPjtf_<(mHbVsIOIc$g_VL85sv29&R@@Gi&SM`1eN3mwykF
zhT`OtEW7W%+nkq^!(%n~-L`~^)v>$Fe(HpWggiLRZ|@Qt8yoOy348aMzZY-b?A)};
z2(+JMb@=+Q-E$_aT)Xz@!DjZtM@Kq6=Rcde(|*<J)q%0Gz2Cl-%{ZHulAeAz$82@1
zn5W-7`(RJQ>Tfwb{QQTrwragz7q_?TxLoy{ea8%EpMCNAHFrtnmkAS=+DAo2ZK(K|
zlyhSP<JPTPv!)9RIdNRMa%I7~b$q<MydM7k``;U;yzGxoO-oC9c4lTqc6RV?5hXSU
z$(d)<RMgcU&(7Z$c<t@|{qox3>q4gW%iH&Dzh4&}`R?u8qfbvypPD-RY}@;NzxlYu
z^>{qbn(W<RZ}aN)Yfu`QYhAu**)q4cMNWs(HZR<?Nr;!17jzhNP*70b?Y6%U3x9pd
zw2<LT-MMllr&u?urKP1-nCp|Rg}?I*vo>>2I{okO@79YMBCEsJ3RPBCDygcvmXw!k
z-_O6hE3~DxRrB=mK3U<YwP8=5J?lDk%4_1BIXXqf#YZ1JSip6)z3=o>p{GxuCf(eW
z%G40Ct7N5yzP@<g_UN~lnzHWit6j8bPt20#%e$8>Q3;HT)3f{i#`tOVw|4isx_uqp
z-NH9--n5%P*SdUFY}5r4Gczs*C1vHu+aB*LeB37R=-#i#FPG1+d+~emnl(O0jvw#7
zbSWq>DoX21)!r3r*M{!anRI8xSv^o4W+J`)z1Y_LJv|<_>dQ_o+q_x0x3||os#ilp
z!yzVS&Zk&^fBs#&cLzp9yx3fuovjTjnXg<4vH5<d_(Im!tSNFvP8@SA3LkCzdfx7L
z&Wmo&h4bdg#q26MnI2nIWE2z}JoWued57re+p_Ts?9$K4*!=tPSSv)N#@X39BR6;N
z<MN+Be_nW5@`iu?$B%_3=H`nRFJ_kNW$PBx{q(xbGEkxSrffy|_37a2pp+&Zabb8O
z;{duo>?G)(S7?FXv}phS|LgR{)RmOJ8ZZb22B@g2dVZV~ue69=5L)s}Fo14%RXNPy
z;i7o)>eW`zx!XUV&CZ(c<f3BB=Agv2OFMksf)y(`EG;d6JZR>>qSxNxQN`2XA`)_a
zU959ppx~!ZpFUg-kGK7@|DS`)7li}{l|>6)zJ3jodUk&P`48?cCcPlbFYNhz&RRlB
z>d?_{aYGxMHD#7AE>Dg!c(^zQ2M0HU_E9G!Fr=oY))<-yUNkufl9)VkV&jq}Dt~@F
z?$5~2cXxGVo#VIsR;r+&XFubFjwU^2WoFQI3@d||Zzy{k)zja<I#x(<;*~>J^%^?l
z{Ote#F*Y(bp8AxPTWrDBt)k)U<65s~wO-5!*=VJtw9^n2AR=O7_qOTj>hfl0W@?2v
zySQwBq?>>qj2#`g>P@83b8%6T1Yhc^gd77@)#_uxaN`Z%*4GN4E94YrpQw4ru;KCi
j(p6&4pgMiw=lZ{scY59EPP@;*z`)??>gTe~DWM4fVl+1<

diff --git a/doc/sf_and_dist/graphs/jacobi_ds.svg b/doc/sf_and_dist/graphs/jacobi_ds.svg
index e328d02a5..4db06920c 100644
--- a/doc/sf_and_dist/graphs/jacobi_ds.svg
+++ b/doc/sf_and_dist/graphs/jacobi_ds.svg
@@ -51,7 +51,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="64.8" y="94.39" text-anchor="end" font-size="12" font-family="Verdana">9</text>
 <text x="64.8" y="66.42" text-anchor="end" font-size="12" font-family="Verdana">10</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ds(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ds(k, u)</text></g>
 <g id="xLabel">
 <text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,63.55 L77.65,98.91 L79.5,126.3 L81.35,148.2 L83.2,166 L85.04,180.8 L86.89,193.3 L88.74,204 L90.59,213.3 L92.44,221.3 L94.29,228.4 L96.14,234.8 L97.99,240.4 L99.83,245.5 L101.7,250 L103.5,254.2 L105.4,258 L107.2,261.4 L109.1,264.6 L110.9,267.5 L112.8,270.2 L114.6,272.7 L116.5,275 L118.3,277.2 L120.2,279.2 L122,281.1 L123.9,282.9 L125.7,284.5 L127.6,286.1 L129.4,287.5 L131.3,288.9 L133.1,290.2 L135,291.5 L136.8,292.6 L138.7,293.7 L140.5,294.8 L142.4,295.8 L144.2,296.7 L146.1,297.6 L147.9,298.5 L149.8,299.3 L151.6,300.1 L153.5,300.8 L155.3,301.5 L157.1,302.2 L159,302.9 L160.8,303.5 L162.7,304.1 L164.5,304.6 L166.4,305.2 L168.2,305.7 L170.1,306.2 L171.9,306.7 L173.8,307.1 L175.6,307.6 L177.5,308 L179.3,308.4 L181.2,308.8 L183,309.2 L184.9,309.5 L186.7,309.9 L188.6,310.2 L190.4,310.5 L192.3,310.8 L194.1,311.1 L196,311.4 L197.8,311.7 L199.7,311.9 L201.5,312.2 L203.4,312.4 L205.2,312.6 L207.1,312.9 L208.9,313.1 L210.8,313.3 L212.6,313.4 L214.5,313.6 L216.3,313.8 L218.2,314 L220,314.1 L221.9,314.3 L223.7,314.4 L225.6,314.5 L227.4,314.7 L229.3,314.8 L231.1,314.9 L232.9,315 L234.8,315.1 L236.6,315.2 L238.5,315.3 L240.3,315.4 L242.2,315.4 L244,315.5 L245.9,315.6 L247.7,315.6 L249.6,315.7 L251.4,315.7 L253.3,315.7 L255.1,315.8 L257,315.8 L258.8,315.8 L260.7,315.8 L262.5,315.8 L264.4,315.8 L266.2,315.8 L268.1,315.8 L269.9,315.8 L271.8,315.8 L273.6,315.7 L275.5,315.7 L277.3,315.6 L279.2,315.6 L281,315.5 L282.9,315.5 L284.7,315.4 L286.6,315.3 L288.4,315.3 L290.3,315.2 L292.1,315.1 L294,315 L295.8,314.9 L297.7,314.8 L299.5,314.7 L301.4,314.5 L303.2,314.4 L305.1,314.2 L306.9,314.1 L308.8,313.9 L310.6,313.8 L312.4,313.6 L314.3,313.4 L316.1,313.2 L318,313 L319.8,312.8 L321.7,312.6 L323.5,312.4 L325.4,312.1 L327.2,311.9 L329.1,311.6 L330.9,311.4 L332.8,311.1 L334.6,310.8 L336.5,310.5 L338.3,310.2 L340.2,309.8 L342,309.5 L343.9,309.1 L345.7,308.7 L347.6,308.4 L349.4,308 L351.3,307.5 L353.1,307.1 L355,306.6 L356.8,306.1 L358.7,305.6 L360.5,305.1 L362.4,304.6 L364.2,304 L366.1,303.4 L367.9,302.8 L369.8,302.1 L371.6,301.4 L373.5,300.7 L375.3,300 L377.2,299.2 L379,298.4 L380.9,297.5 L382.7,296.6 L384.6,295.6 L386.4,294.6 L388.3,293.6 L390.1,292.5 L391.9,291.3 L393.8,290.1 L395.6,288.7 L397.5,287.3 L399.3,285.9 L401.2,284.3 L403,282.6 L404.9,280.8 L406.7,278.9 L408.6,276.9 L410.4,274.7 L412.3,272.4 L414.1,269.9 L416,267.1 L417.8,264.2 L419.7,261 L421.5,257.5 L423.4,253.7 L425.2,249.5 L427.1,244.8 L428.9,239.7 L430.8,234 L432.6,227.6 L434.5,220.3 L436.3,212.1 L438.2,202.7 L440,191.8 L441.9,179 L443.7,163.8 L445.6,145.5 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_nc.png b/doc/sf_and_dist/graphs/jacobi_nc.png
index 71fd9bedf52caad6e27a5b807a404c8184cf91ad..775184bfb37695393fd0a24d2827ef602ec0e6b9 100644
GIT binary patch
literal 37471
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{ksYX?5Q|8izYdy9$33tNt$rLF>wtlS;i3fvt^3)b~s
z-@12!-mdN)+OJkGTGKVfwJ=g-qYlTVz+D=$JgN>JP9En|Ue*4WFfvkU+;UQ7=I6?J
zHnXDZzWXFTd-CU0sIBpDW>&=(0Vj@!=35xf`$&5?IKF=!0TNJb5f_bKv&Srdr8Xmv
z!3#q#CJm7AL-8y7_#8MudamesGPDXfaVY-jQE6}j3Dvm?Ie=t1?3FnefMi<cPh<%I
z$s9WG0o9+b!YBe#{K0q<0~bi~56OWxrlR*~QsTEaH_yyAKYxAUl-GC5@27ryb5lfI
zeD`+CxqfNq=bgQ?v$$4brhrpL|Erld<u&x}3<VcMLh7kS*&B)aKab_TbK|$=NOpF1
z+I6f*Dk>`C;OAF2G@LkD-9PNdo_l+%i~s$pyjTCfHgD(CX<TzR=ij$m<}<VC?BfzE
z+1cj#W&h>m<<IXdetzQADJ3N(CWhH(+v3)%TUgB4v&ZK9#^`N1iFbAsvaqsltpERy
z%YNRcoSU0ici;6ZDl*cVy6VcmcDbq!)9h;oxwlN_RX&@U74OfXct%WHfB#R;sCagz
zmK|oZ&mQ~v`T5=b%a<*CRAOZ~`>b8hsp_EMV9WA%GOn(!qIT-~`u%TjZ;$_MG1o8r
z>5emL#>@TYDp^?UIF%doZrklVWqW)1)mNj^Vk9Lc=UA0?y?OISYUexwrzsOy0y?S|
zIJfi3iEf!OL*mlq%eCSYrsv+;!a4h_+hjFgt=hbHKG_?)O0#$VKD}y7XvqD2wU#9>
z1f+VGoyrYy^ZZ`2*sV9~X_XVle?`s(0=xlnadMK9k}IxeB_$^tO7)7`eZRA_xTU2<
zKt!bE>f^4iE)P%7g_WP5v9Pg)?WkRT`Q*mr;~l-dswyf=&Ll@|%ZYsWZQYWK864c)
zt3Uk=Pd1vFaeZBEYv0xgoj>1h=WofmDb##0VCn0l$B&1<*m3BPQ&DkoXK(M?uqN&W
z8eGTw<w3zdW5x`wxyc(NPMkQQU}q<{HL7hIccA=<{UM4{6Wrx0TTYztaB_Ceyt~U(
zH+tKV6r+n<v%{z9Mu)wt-2d;Fw)y=U<HW?oBgc;m%gFdRIWb*c?*IJC%3!(UdH43r
zT(U%^skzzH%S%Z`rKL~SdQ;-zw$;bVUR}|2>y>iN$k2FuYpb%2&78Wwzb4L_74_<d
z^}8L-GiFHC{r!4f%a;FM(W4`rNl8f(CK(fsfAgJfCMYa?*qPt<$hWt*U*6wufAHYJ
zk~cRdPM9F@Zs&8kPoF>EJ)VDaQ|pWw5?owd3>mk!Xc`(CzMDVkt#SG}6*aXs*KV<?
zT}QLF8YLg&iQ1OqSx{i`@#9ApR#wB569Uup<Kq?{pFDlKyN?f#ZPgbAYwOu7gO^`g
z5vY7?OQv&9j?UX#Ta%CX$)?U*t-+PQ_p8|3+uPL*3?{U+u=Kbo*Z%(Y^f14@OW+i)
zqY5n_cvmuTU2J%BXQy!Y(L)aoHhX$_97r%Icyq(>+WPqOFD@<)Tz&OU@p)Uh=Q=Sv
zCbY{{am+sJR#dcU_wLHy-`?)|cue}p@#CMb1p6~?$hfGa<~ys!YiZJv4#6$i*ZY*+
z`!*Ck^~&4zQtjFK`RAGWZ348`efd&iRrbcCu+UJ}x=ck+ug|vn+lJEDVO8JWoc#Cq
zx9u*=&6_rP`1>DE+g$mbbG6FuyM9$wR=v{Z-)`h>jPUUHPyhMpY0a05?h?IjRo~zB
zMy*YIer~Q#{JuHC%l$Ui{w@pA5^Zd31li9muJ@q8BIEY9weC;XE$NyzeY$&9Rn^Lk
z6K>wTsiLm_`Stq!m$qaEAM2CtKA4bjeO+wL|G(e=d^)Y)BW3z(R{!yrC6ngO^K*1;
zw4T=|Ykg^VdH%OIHxEx#c9$^Ak<irClzS|fYbNd7&X@Z4*H;%;SHq$w9)}JezPY<x
z|MvF$^xNBVd!)_#8X6j2+1z#F$gfKK#_kok(N)mtiu}ck7r7S5Se2Ye{{8Om?x~L+
zJqkLmAHOe#amu>b-BmgM-rm7ZPEI1t2N%@*{d!&QcUM=}l*r9#nxCJa4;OI_)Qj7*
z!o|f!gRR-|=BCu{;~VY&{aBo2A~kix1_M=N<I8((t*xUOMYcw*wfXU&`4p&_`Tgnh
z=c$a$Y#I%p9(C(iZMnYOU!FCf?ESsihtE?kFZ1PE(9+VPQGTy7eW!i-{o3uvD+>z?
zxfZ0PrtaJxxi*Y7psBgpw$HZe%L*n9Pft&|+t=4bE@tRDnGzIN`Bb$3`hyo27kf=s
z^A&N3+*!2rc;&%^2e}qRti5I=fBA90{W^wIdn!NMY_tFK;V{>N9tlGyO%06?H@26)
z4tsje`u(0`o1X@K`ZZ-s>8~%D-}mj=W3$wIx*pepJ>TzD%RN6k)7YJH%D&p)T9T5I
za=*X5zrUVG)@sX{?+XPEeedehJ!QPvK0t+0WRaYfKBG?m<(DPuRb{*H?)}@TJ}-db
z>Bi%7yVIoC@B6iiNn^6Qzg}^@XV9lh-ugSYPgRlV?CeaP7d&Z;Y3{8n$<?Jo2eSXZ
zD6#7QoMptg=lQ(qQ$25c&F=*;q&_(@QSSEYNeuJsYNG;IU-c>|*x<e?R`hyRZCv$R
zQ`P{v`agx=w>^54q^hCe5xDy5se{ezt4nJYUEXSYGA!ke=wMT`wVlf=ZMLECv0I;<
ztyfr>n7Ceyg1x=GYoLafR#Ex$xA*o+H&nmh`+e5iX+6iKtx7Ux{%+@!JyrdFZ}`f>
z>c79fIxoLm`0Y*Pn=<RD+^_bNZf(gtd}^xp>AUfFJ%vII3m!N$c&%-Xm{<Gz+rtto
zNs|nLi4!MY&3m8am6jN9_xR6^jmaV+A_aF#uV36(TfIImp5vkIBvAI(iP+H4E?+m}
z(W9ggEm7ZDCJQ|$tChUG)VgNPnxNNga#kfA4bRTbj^F$?`FJ1Wl-(xYmzVi6T2y_>
zXnh>IGUUjSBNJxL@`{R@wY&F~fdr4}yp_?>Ny*8K7S-Q!w%*pNJR7woBk=9Ebw^W-
z7%O~UtT_9cTXB!Okb|OB$5icbqs&VxN=ix<k9*B$7$i3R=9W=VR9twa=k}zo*?05y
zr~STewJoJORXj@1)63b}S-Ui@Hppo8cC~AtwIiD^gbSzC)YdAxoSl%G(6XZ4YtpjQ
z*JFOa+x?!Q;@i#inP$1O+&_iS+m?Hqso>9#kJ)m!m-$LF_|3PAefDqCTh-&CE{=|j
z;(9SVUd?LYbv*ewIxh9n%aX7iYbRZQv;BVE>biu`2d`gqD`vH+G&o%`7T1qcvA37+
zb#r!dYO1b2d1Ln^{TJGnGJQd}*X@31b>M1g%)Cin{{3>c3_sp%K7Y#Q-RJZ6-!0ZD
zP1A{FayUQFR=dWp)};Pl%>mPAAB!G7e8?d8U3%ZNB}-JUWSPFcwpQC*@_Sn8y3o~O
zENpB=FD@w7{d&3FsDI<_x10DD2$aqNIU+G_^UUJs=XTa_znNq6|IcTQu0vn1$G_ir
zF3R)i+qvcU9zHtS-H`p}+C1B835$XS?$)aFYQIG~IXg%0D$#tu=X2ljeOtDe$W^~F
zyjS}@mO;&b9;iNC9k%w-;(ohN7G)O~xq^z*9Xl+R`OS@bW##JXI>(~$Q1b0#z0#E*
zkBSGbzPjhnr_)m_qt>0u+g|+d&(EUzJ(b*hC#(BUnl$N=;OY2(pTzh5c*HFvEDQ?&
z;~!O%_4VUl+)UaSV_NCu;gN7_OJ>B{uw#9)uRrdxlHm(m6LGND{9c4}{|b}lg9p6z
z_p%&V;yKx(=EsKP|K#g_G|JglC2Wk?Bi1aii0y=tfzy@Pc0So4230GosLZ>&wl2E<
zTGWA)gCpSEySuLo-%M0?pK{=U!}nd)bFIt64jn!$>X3PD&CKeP6Zh<~>Hlo^_e=11
zP~mp!!NKOKuh;L7yO?3ZwcyWV`Tqs-zwegc-+BAxjg5<ozTYj^o@-Sa!~n|Ckz2E-
zy5F9@-k4oO)~Y0+jYo3PmfYK6fh$8&*D<cp_*yP0;Sjho#A|cf*(vAdT5B^hGIA|w
zX>ZpC#i{6L@%WmDcFRLohk5nO*-m-zAmMv<$UUouojZ4Wou6lW_kHWTySufU*?5Db
z%=6yV?GHJ!by}ll=lgrr@4w#2+kA7%!^7>`4U4X3O$C|V%+4P+%PjX*o!ptU;?^Vq
zrz?7qY;GM@3Mwis|Nj1-JZX|sRh8A+=<UnG*T<ciVc48@c2=bfDBYXo-a3-pZ+q<A
zT<e?r>+N-;wmj%mpO^6K%ga0U|No|>q)ds*O8xTU;+MC#r-#Q?w%*-c{`s=My`YfL
zp$0}~3EL`@<YPUB^3|txw{Iwa9|uZSW$*5s>=M-mwPBRq`%=EWxw$3p?ybeSYs0*Y
zii|dH+z4v;sCrM^Q1`d0#7egI*O!Oq>;D;--zjuodHn9y?C=t+xySFSuTwQKneybx
zlWe*2rz%sW^L8|Hi|bY7gs%)yQCFY7>-fft87h{RJMUDB@=KX?{QLX+^V8|^lV;8G
zIz3JI<=x%p`ulz)%`~3#e%EWgX*!XI?(8h~^z>Y~VZ(*LHx6FCJ8RAypO~0A$14>T
z75{v>>|gWaVLK>^H?#AD^4Ki%{ByS7?;LLCx2rh&oUyLH_SEj@`6($&e!nvapSL~h
zsun1P9+$5_bFi7+vhI%sCnu-R9E*vblhsbfI<%~K9CH55KZnYXot+ZARq@A_T2?5Q
z?UtSD^>p6Gm%3)N*IwFOH`h<SYf**mwp(BRe!p*=asu2C{2t+<*s`Mg47gX&sl%-7
z;v6E(trhN)I@$iioSix?0*B0>Opf4CY!N`}t}Wq?;80xk^4aYCX{GO51ip5K(5=&V
z@s||?W7zDuclI#Fw}V{O?&REb;q{a3$SZu6%dax32Vbtpe^^vf#VoaUkIJHln{Ve>
zyfNc(o4npxaM8ILCFj>}$-KBF=y}e)pW4>nWj_VEEHY!A*<)k!?OW9Dc`4GRN4iws
zUtav)cgy=bXRj~hcv#B*{oj#^f2((<KU%zx&y{2TW^0*HyYD$sYFS%ny_<XcT7t`>
zZK-KbKfInOytT^Lli~G*2@f3Ne$HpFk!=%*`+ibgYM;(NjrZk>4cDLPs_vFL+#uE3
zeqnue5U-m`*6oW^u0;7WqzZN5=^7vM=9_Qdb2syQsl*~VtJ;qyJD<gXJfCqug;C^?
zx7GeDGe7TqUMt(SqFt@lsPq4ufBowZ3pkl1Ok&`As9LsMw)^g**9I=ODH|h~ROz&Q
z(DGzx{lK*RkxQV6j+rNe>(fZtFi?LxPL*?kKwLukj(vO9@~!Sy7W_K#XkOv|_7;Id
z(jc3-y;hlDV%1sYw5y?2;GP;taX`@CiFyfvqG9c!S`AJd>nE`UaOh9qTCjp|B?Fh@
z9^ZGYZ<4Lc-aNQlDL-NU?6<E2TzDt31cbErFp4-;%no6w^;v&iSV*WVN>|_2`O!R<
zr0Jdti$0}@Z4fwgTjlkKje4=WJ}f^zU&X-U%JqdEQYpnZ7*;ZLt=f1)=iT=S0!|gp
zDh*B*jU|lTuO@IU0O?^AImDeJwqb?V>bqTwG>q5+I39+Af`K)NQ6w~UQ^k%D2G`o~
zh=>#E^K0GG(w1FcmuNP7@3k^#b&z)yCOf!<P7Uc@%B1mX_n9+3$9g0WA8cmN-V(d|
z>ZvCuCwF#qC}?POoSSRCIq&W+sl9FX6JQ=*HR*d#2t%vJZRLKOL*nr@2mk#1d~;(m
zJE*g>?RMVd>+$tpOEbQ9fgP;UuxQnt*aJa~BD^79UR;`*nxR(a*4DFCy{8#ef6D>&
z__pWWt$4rpd&bpOqMx6iU;ofU+6)|R-&F)W8C+F&?rvDhq#?DS{C@59Z*OlGKRD2+
zHFtmRZL_ZK?wucxN#DI4q9tm6uR=Nd`nt6XHU2i=;e0a5-~R6uw_Yhw7q0)U-}1@k
z_iHBWMsE|4lsx(4<Kvgt*Uvw0$Stn-<aYl4qX`BEMNd55?RvfL7EkOI$9G%{&M=8h
zee#ZJ8rOo11iL>UoR|5}KlkbB>79SS-M)K!clrBst=!_LY}fnGx6_H;CDPE-!^4o2
zlw{M_+1ICLYkQYF&^)GYKEt~^J11|=zHU_gEoWZ+zn?*z4;J^^oqBe5cIB^^%Pp(F
z>1@AK#C^Z+w=Odq55t4A=J!+1&9U6`<&yV}95cC!2aH9<#WM{OoAl-SRwyrF(pa@B
z<<W!?23O}z6(5uSeOYe*@qPXO+sZ$gEB=1HzA@s||1~*RR!sc;Uq5aSheJZbg5!p2
zlRM|kkr8oqTpDyW;R)~b`|1ts{BkO`wsSvx_z?8FsHiAnLjvRNZMloHudicRvV8gH
zce~#kB^+Q7aeWAK&bvE1?^M6v%dp~V*1ej~zMc$!V@^&lKUtxtsO6>B*wL1Db5rV>
z`S$a-->=&p@`>G`;K2c|?V?hzc4beynR6_~Xy^9XXVaRRn^k|VX4&u0pzbr{Kntg^
zMa_?bm9^F1-?=Wod~vC_`1fsgwZA@mx$Mt8VcN7~D}$Hcxq4vIUw->P21kz`Wnp2d
z_|Mp3<tf%A7OEP1V9~<JokgnG<Lhnz|2S?hVVK0SapOk0-|W0nPu9Jex-|X#ymy>(
zz0&4v4-U0*tEi~#=s$VtRMC53(Z}C8A6%VdUEX)$LO}n14Jp&CCvwdN@9tPK96EH!
z=38_2oI_9Z{T{}HbJR+PuC`}~`R$jKzrXk8{r&lh&TShqFRS&(Z9gto-Sg<tqoVWu
zeSKyB>$m6Ky^vv&b8}Pc#^mF>w&&m8);rI(y6QQjNx&qAxYoOQ?rXoz(O7#iW5eyY
z8eL6ipY4kL{q*>hKl|_M$>00uBjgYm`p&QclsQ^XrYPCi%rVWrw&VJn=-p*&t7YO-
z)%=bfKW?0J!yvBWAuFgOzdCH~j~9#kZ|p2qU%&s~uI+M8%_^J^LXR9f78DWjVxz9Q
zdi#nM8X;Pug@uI-A|fIQ1`-S>&Yor6k)`=-=ks~V_x4o2yFb@Y-E8;bWrxM>R6vD*
zCu_i!Wr2(LEn2W3D|zbw-}eKjTG{F8^_ga0yRbgq-mORC;Pv?W-njMazm(eld?F0W
zve(ze28y&EIN<Q?{CxkSqN1g@Kc!D%h;v=;H}}N3bI*=+3Y+BLlWCY=|8J(>Tr0+P
z`(2cjlt8ZDey6Crx;`mM$<fjA>9%aM*>^jWIQKdp<2F-y=c!PnZ4u}RB4!`!%k97V
zYA%z@=Crc`B1e;>Ute3hdT)$(MTN!dYipI&)!RQmKYw{wX|{=!@77yi-0S8u%mWX~
z<$U_|$-~>bSiRuk!-q$X9xZ&mcKfI0_J2F~|9zW3$FjKX|L^_(A2;*cF*vNgYLs}0
zWnTTiN-5K<maAD$kBY~qe0p*+eDAZ%{`O~&bPCt^KRi>p%+}`YZ2sUYM!OI9Ic9@O
ze3S2U9hNX@WF0&)ac!-v)6~}1*2<oP;!{Cs>`*KB&xh^u7hZq;^XKz<n~z6?ZNA?r
z=8?4$X;|t#{nLxZ{YB5`mJ7+rom;(r->DUW`={@XuYPO#@6U64<Gec-C04SF-TR;I
zd_HgYE7Ql1A9wcmm;cY>@^oFjx<)eQN^IHkxem_Y@+oa&w85($&?xerQ}2Zj%rs6n
zDt>mR=zDuh%Z7}Li;BL#F0p!cZtm$jJB#-U&Renk4WG5zUQextMVEBUxEtFXUNVU}
zRZP9Z9l@br5YC{=C^9vrG$NLB0jPl!rvj=X63TCJUSU6_A`qAv#3<r)g$-OP?{?N|
zSd^tx#@$#2uK2u#92ECB>}qfgjeG-ARxux3?w?Im4$$A+;QBQ3?K;B-vvyDmLs7~A
zY{W|@vC!0w(FQMlFR{WZ>843~3CkZHc{t_vpU$qyh7C>~w-i8*2nb?i*(twa#hgic
z36jhjEg#gtM(n=4Rlvl9Nki+nEvE~pKGvVa67XYrbN9pUhjH2W-fdWX`Nf6ouSS9{
zAziz<Z_E}waDQLZ`CrxRYZYDQs&g**;O{3rWAmPCd+uhsufCRaL23z;hSt%$tZ&Y8
zB@~)jJgL=ev7gLx;rO|Ewx^%@N^gkjs+H}k51f;5@?+HJNeo@9v|ciOd-X)oyYKb=
z27yEQo=h*2?f?HV{{Q`24A-Zkz?Ug!{MQD~S*O)8{f2DW7O8M1jqT0CQxiAt+||JN
zK9sS0vnt~nSF<xR>08$y7C6+b(qLznbHl*y|9LN^MT;)BJ)L|yGrs+aeAa5F6_dFZ
ztdQxx+jR25EQcps3mbwM*Mw^Cod0&u+t&sy9~3wfWFP66eUMb%koc`sgLnR;lHSHm
z)yrS+UBa~D`U_CRCY46)jc1&~vf*0JBhgDYPT&1=`uf5vyVk7HS>`wQ)W+oFS$lGK
z-#xdl_IJeID$~eFQTg+8Cr&(ga<aPj-#OOh>y9O_d9A{@##!d4T2sd}Z?y#rept<E
zTl?hndGAn%en@qhurcyZwucw%hC1s*TH8MIAKNgA;ZTjN-`dmX&p&VGw_EY?iI%D9
z)Fn$)c9p$7CI9aO`=UjQW|(G&wVtc}aF9Lo-k!>p^JnMp+v%3PhJVXGK8Fgaqv<s#
zc-N$>HLtiK9Tjr$DQ7~0Pp^6XPYH*W3|*%*X0kBdlVR52T(CX%0Y|*SJV70$NoD)^
zmOIY0C{$u(WL&a*xv-?<$xW%Jcf8;C`^CMz*4yt@y*54X@8|dI@Av!PZ=@MW>=DhI
ztIC-mo2<~Xam^#=Dq+uPE8}z56-|9q<LlyPaTNX3Nm%Wy*4WXt`PSMQU(`ahriyDf
z+-y*3xEJKX<}K+KKW~}t_TN@>td8bw-(2xAY0;uZ5_Wq&Wp7-zWC^Gj2I`qFTC|7(
z)SdhM?CfLE=v)AkgoK30?y^Z!yqO}{TQ4^mu1VtDF5r<IWpw1aqN&65T{rgLWQ_@8
zoT8Ty$SJm)b+220*xIk}BpiGj%5Qxu4&(YEzWrj;?3d?1@8etUS7<f2N8Wzk+1cis
z6A!a}|90g{h)mz7>9$5vy)N$V%pXqc?_Z$7Wn1;-gT=D+^Yhk3Y&@i0XdW_&;aZ^Y
zi=!UXHq5#BXX5+L#k1EtXGQF>WxJrbxxw{n#2YaltLAdy1CL}3OuzZvt~=A$dVWWD
z!lRwN<u$T?a~ElF@!Nc8u>P5SbJNo5`0aUjPn<cU^ZkxvGuy_zyH*UBE?;Ks=;-)h
zp{AqL)6>(#b#znJ*Q_g9rizM+Tk`JC0!<=x3af{G61-YJiQ!seuEa5cf9Hhq5|yMg
zeB9&PuM}LlrXnE8tf6%>YkSfKsS8<K?!9CRo0D*sJvrs<_P57nZu~I+zTm+VxoHdC
z9>1ROipMo@hFPvu_VsnTQ~xxsW?G@~)W7CRMqRxgHy0Pfh1Xx@j=%U?#l_7XD8f3`
zD>N@Uc)4Hdrza;{T3aX1oOyDRs`rln|9%Iq4Dp#^uuzMC{k=&n8~R?KQt3LG%IUmw
z{@Iqxcdjd%^1L%_h+D&O%E(~Rq&I%nen($=G3*Ux-13B}%ZF*DBbVR41RK|w2mNat
zyGz!`ziSnbOSru)chCQSzn4z3XXrlKbUE_h@4)4k7hZnJ(9u)!_hC>(ghxTahTk&|
z9dc4qQd&3b596J(+qrW4`y~vU?(MAxC93`245^YcsvfY-TVfp?c|xJc^J}REud}Wm
zvvN6;plGO3+?Ca$4&STegbvL5#LHjYc=*oo?Jqb#m0Fbc`7KZW^yH+?&nJ^}Zf;t7
z<zLv^C_y>7xOeAe%kMn2+m@p9V5V`p%`J=SZ)>XKQ&)s&-P)Rc{O0C#?b^Irb<qP=
zNeutHdzI`Sx~XmGGnn<$YDv{P6~-@@bP^)j+(H~rR=ckM`bcHMq?zx77}uDww!Z%%
zy!^%y7qeeaqv}OJembpxd4GNVr%#_G>}o8e&2koaPuF|*mz_^$$19Zyr>AGUyuM!E
z(b2Ky_uK7T^6$$r%szW;SLtgB%c3Q}cPv_@wC~p|?OEpee(U4*GK4P;TpCnaA|I_I
zW|n`?=l#9C*>65x6Q9IzP1*coc*u&MGye6Y>rUMAwbbM5^hYec2diTb_*q-^`lT^;
zdu_b6_Qlq9`s(Y$7)+}?8CIX{Y+he6;q#kRC20<oQ`Z%*W@c@jb+lXDxaLPe8=vf{
zX}ZxFcXydKR9jB(;^5*+dUa*xnK_oiYs0)>Ut1fwqd;-y%$YtjjgHpFq@}4PAL~gx
z)WZ3W<-_*-b&r?L&U>`)_q)fxUavo%we{0Mc6m^<_RLJ<>~D<MnI|z^Gj6VEWjGY+
zP=D-$sPBjU`=hd29<?-d+}bJJ5yIfg8u><yCn|jF;p$|DVub}0RT{1)ES>Q5j<;Z>
zPlB!6p<3CXsk$$33TMZ~O+7ca<j055@9Zor6XwkEiI}n4Xw~JH5gU_OC#(5Bx*8sz
z`tQ%rrE0|?N9I@-b8vD#oa}F>sH@w%E_U~(!pCmqPL)5m>c_v=x3imPn0)NRVSf7!
z1rME?nwnl*TPw{irt{%+DWfXmn)Y7?a}$yx59!`H>U67c`FiJ7^?T+r#9d>J$@zTl
zZ=37k;A+kUmKmqx%bcgIZz!2&)RXXN#sRC688xy&TY2i<+luTipC;Ya+4(WzJ%3EM
zfqwM1HBoO@g=nRnnQ^d3()g6Enw8bAD_fnNohu*rny)H-+vXzVpv(B@KWr_4{N|{&
zPo6$q7?a8t5;;l2Tfng9oUO<w^Iab&OjpWTAfhgzyx_y0@LAg}bKa#Ud^!{Q`*qZh
z`IA%=7)qjK&33PSrk`}OaPRl-OWFJ0vgvgv>m+LEN*>DHb6a6rRp-llcdsjQ$WM$s
zV7IO0Wl&YgTNk%mGqdGuTA%SGDM{Zrp>yqnN!OWIt1Vm$OPebTc@~7NbzMI-HNoX*
z<eO>tk26%|3Y}QWrSNq9ZZ$9KqiJ@_^sgJwe7NVn!X*2L_f;6bZ0r<PFM6{5vdeMx
zke7clCRH@#&Pk9xEz!xk(k#^HZ7E~88e`1fUn<A@tJT#WN^^_LEm*K1Y3iO^FPY9w
zGi;c;Wjd=)s)ci9^FN#CuM1jM2u@-!V_0aCDinPoA;He}#FGW<omc(#I>um?o1nes
z<1^cLEJ2--2R5hYr=OiQ*;KCo1Mlv;C;xu0KYnxbPf@FTpyD*vi(#)R_l_k@8k`SI
zEjN7R?cXp@vgdg<xbou+OjcpcQ7D<Qqdm1G*+~B4^uIOFUQc*sc9hdfID>gl5bK&O
z)(bh?CeMre%(?PI?-?KCu18g|+Ka-}8$FmRLM`V!N&Z#Xc-SYA|Kpc0r5;XKG&~uk
zXW0GWPmVmAwd^x5f3o|r`BOa$nY0XAs?{0SJTfwHbu}|G>dLZ_dni3~=DO>fR;=LS
zTyXsw;~BQaC5-WB1;Y&IzcWb}s88W-H2DTH(!!HLdI8HX!&cjv2ORR3y18XOmU@)-
zKVq3G#giB}lOw78UmW9_Gix85N!zW`!0T}`JMtmdg0*I9jVa!&8)V9KYK|wbc~bZ8
zNiy4K^O<iHrF1+Qq*o{`l05&tB+2Ce6876acApX27vsq!@n9*}g2h>z8@jvRELrZ&
zbR%GjN`tGb=xmmx(unMZOd7EVQazLT|1V*elu6L~opD<Bx}9f7m5<N?HlNm6bvCD6
z%sv=%|D5qJ=D{oN?Z10ZYd6I0kl%1zWr9~9;}ouh!+}$|7W6Q#iRD}K=KzmgqC)JB
z`5$ZiIX>>=^X6DTndJiiks{mR8@}0jPo1kaPuzdvhC?~)1@G7cp>tT2k{P6@P0Gr1
z)ozHJ&+=$X<64hn3~@zGU-$Tj2i-g+QdZ3Dzi85W*N5s)=Dt%mc_De=|0jjpmItez
zU7RU$?WdK_{lajD!wY{Toi$slVIi8nbb4c<m8gyw`_7$WI%4j<$5d(-ZxVG_efZaJ
z35Wa=#@U-4*0R=i#H%;7rhHNrjy$*b%ftE^2l!nsoVuRK8Ms=7@r&`qEvZVcU!E`i
z({8Af&hvB5=hBF+>s1(Yt}q(aue-R+dzD#KZ?@QmtAQIm6^<TV_nC*SH-u5Tqo+rS
zht2oyOD4bjyn=6I-`Cpj5$<T39J}Yd^%m#eY3`Oj;qSheMmYUwQE8}K#VuSp<uHrD
zDeEoiy5|FX?C&-@71nZ^z2r~del6qlJC+Shq7L4Ee5}u7I4c4t%J#as*3?W;Y2bBn
za}(s`RD743@aE{zC-W=<-+dI@eRQwD7Qe--e{wz8xpv+6J+Cgg@0Sl{<o~St`NbK%
zd+9vdJDd3pg&w}%(DFgjli}}-i5zX8?Iz#!6LYVa9hUPvS0<$9=A<g`LZ+;YD}pj%
zC+wn<eQ(Qx=EkMAKAV-y@O|HJz1MQJA_b+wQoT`9=4PHuHylz@L?+IVXuA1Ein$`~
zvYMT=!Gb%F*M8GZW4vC%`r%Dj$NT5uoDU@Hk{FpI&IW&ZUb$?;be3N~t#lM?{Dd4F
zRo?EHF52@@o9}~V{^c&&J>7GY;@h9us>UABGClHj<wdOpcQf4=7p;{oTbr67BgTEx
zJ@#aJ;6&cVf$oowsqK{ZV4gTJ&}DPl{&0rP{c=YWcY3-0IOVBe8p&94>%kwt{hkcx
zKL~s8XkB{8FZ$gBLB5GcB0^Tw$j%ZdZBl7Cv{tir#u2f151i|s#_w_E-e$yZY`Wj4
z>%694K<qE2j7#$8@>XtK=AFjCe0>dr)tazP{qpXGR)(|R&hQCh%+cWD&Yf}AOi0M-
zPBMeOoMqGDsJhm>N!u&@m{y+TO8Av$VA}Rz8Lt^*NPxw;`p6>*c2D_)Bo7GBS-}6l
zS*&^eVc|u76InLM-Q4z8#(SE~mtUn(MlI|&j%nCER*|ll?DFsQ<R=A}USD5lsw(PG
z5b6S&Uf#l{P;l0|(LzT|MvS|1xu2(a0rTXEfi4vl42p_u<xCMTxe|QU8dUG@|M0td
zf1?k}#^gkO?iubvt7kY_zk9^#cX9sni^5N?X3JYoI~$$<_TwwlmJe)e*E4@8_nxko
z`s&Kc8*i@1eM|oNNm<6OW@6!Et1C_^6HYJ)Njj*p|Loje(XSF^)H2V;shI7m7f)Pq
zC6mNu=1>03mcl)OSMzRxJFE;G7g!k*w#_tr)w8ru*OP5izuZ!f+y8=?Bu=c0eZE?@
z{lnUx9wjMrvqY1uyRRA2<ZZkDYH=>OnN_wwJ!=p5k2_%=GLL@!XA5FH^O$G%j|SU6
zlMQAWH%OK|$h)%j$JMeI7hKcM-8q!pAN&4Yh=5*XWaOR?hq!&_+s(bUHu`$T?Xul-
znc4XY{{5-kRsP;@v0LxDO24`~yU57Mr|<Hwt&wC1TRpY-`KdVB#f6WL&G1>Kbu{L>
z2kV97?{+-q3#;2ZtK*pAb(^yH_ju;7;TLyh&wI{1?}>=-i=*K-C;nfYwsw!7qU2UN
z|Fb)E7_Ueu?6RJ7Ge%i=`W<$O7|w*%$JX8`Omd%jd|C;6oK2O;=9_INmnd6BX*KXV
zy15Bnyx2IyC+bX^^|wb!pZw;txgN~au1<U*t6nxiWIoH467da>Rxy~ptbh64d#0DI
z55rswi&NKYPR-rpTwP>&R$|{H$GRoL->+qTVo%t3<K*ehMUPza*2ZnOI|1pOYM9Sl
zwd%^1kV%s!y|}eiyZ*;v`Hrrxq-$#;uiNB*e00<#|K6TE^0$}PPiN<s)A>FlbamL(
z7s(%0S2FyH2nZ1P=sRn{#hBkqZ*13}%qP3<Z+PE!iOvQ3_0QOr70>y<slPSnN$RX(
z;p?9n*6v{Ct(t!{TvK&(gZGwQ+;u-0qWagAU7lXf$b9F{!?bI1G2TV9p9CGZ(h=*K
zIB^|U!WV&;OnDAA+6`qzb-#NXIylaV>pj>I75KVD?)dzZc86E43I3A(_SLehtG3>d
z5#8N<!c_LR5YNJOrTTY6zG^X^c_Q#T;)I=8qEgqoJLl)tv~+sRKNkAQ{pY?~$t@Xz
zuP#UYIeMg1n3ID;!Pa)}i4z{vbfb^ee!uJf{oUQ2U#~@<w#|QYV<V4L$gc0N7WdmF
z{rmGX!$hk8?dfT{i;JJ1le_)svGloIrlm{~{&TFRx|fv|&fVeMBE_34am=>noba3_
zk|+Nh`2VRqDdMC`-$z}(tQXy<qxIf1vF*s~%AWA&=iIA#zdm^?Ff`xhfA+ii{`AT<
zhm#bwG&{T9`zm@Er$iq3djBcsf}1(YzfTA%S(mX)U3I3g;Wgjd#qqD}?nSbt{a$_H
zv*nH&wl!X{&xH^8@NJwJxyN7JZV|t0is3B%naAv^KDV5oY`?>X@ywS(m9Ncr^U@DC
zv4WQQgj(6Fs<wW8ef{$#Z+$^g(N?deNub%-*Vp^|?f?B)^}MaM_2Rl%>;CyaepHC*
zMjg5AZ{HjBcBYW3n%XogI}3{)UWM0PgBaJSe|vY<VR>-!#)^l}K3q*unj~G(C0)_w
z!?$UE>Y6mG)|3nL1h+ipi!zXqEzLP|WGd$ZJ&twtcfPt-KA(Oy>(?o+2MfxYB|e`w
zd@`$;)3hp#LncgnqNk@!{7#|eH~UULiDFYTzTC4&A-U_-#z`y}QZ6N$-QHR8MdM-a
ztqI#|t7mdP_|Crn`7=KA-Sz7?8aAl^=YGb0A#u+0Z&tGy=B3NK|D4tQXLe3d#%Woe
z6tT4uQR>waI%4cny<PL`*R4OCnALyzWy+r)A9L>QnaL|{wqrYJg=E2$_&WwT#}5`=
zGCVuen0>0((aHXHkuQs1TYECR?wntL?!m6tQj=##Z~T4gmy?LB#EH{9Pg0F64kYeN
zFs@IwO!ioyuPf>0-6r5WX}z=VTn46+zrueu?_4b;ad+)0-`leDI1^@Q_UQTU-tg~3
z)w@?!(~ocD>ux>aH}}TxbJi<9aT!W&b#ap_v=ZI4xx2H2V?~k7q3uRST^YB{4&7y)
zQ~O1u*Q&%J*<i{}ku$pvzn)>2vg`MEsg(>`emA}ueW_u)GB5Vry6^kn3m;J0<nge&
zZ}Y7C5zG$RdC3a(3ss$8|M{eQ^k~_nNsE>+Rq%E#`fz}mf5+tg({!VEeJ_1|t@q5C
zPxJSKM>poazW4Rz%a;r;E*1BVs)C0%PN_c3%*@>L@tE|Pna1r04jc&j{rhV%@9~b#
z&cqK74uU3iRMgbMUP+bCRB8Bn<lf$wUtWoxUKP6kr_~g$Odoft%M%&@=(na6&3SKe
zY<teL^%<NCcn@bBOnCItRbt-{_N7z&7<dyeybq1|$}X{;o9WQ%E1S+HetyBk7H<CG
zmUH%LABNsusl={6wclqvdyXAjaaBvo)M(PgKo!me+h;df-*_=Z-!B!H+Pg1=wc!8F
zzc*ydcA30=bT3RfnPK~$2U^PIRSUk@$%itm6)EV8os-7x{<F>Gn}9!mR3Z1?AG0EM
zU90lBnz+&8#XZ|u{&toQdFxs)T-Y^t!>^`A8a}hldbeg@pXT-NKqzC#luy%DcGcv>
zIXW^jRP9YSjaYv@I3l8Bk;V$G8>L3Y&wP@Sk}6&-Y`58V{OHk*6(5rxJ$e)%(pvlb
zn_>DnnYv#u)xW*D*?cjg%C-HMhtPqlN6+UQ@BIDFOeenX$n}LGQ3`=E$1Bz)+i>}v
z+cY`3<}lyAr!vBv3O&odEYz&^OkpsLdH#21O=>6u<1QPXm%AU#zG(31^`+3sTst;#
zOT-8}s_D;)d3E??-o^!n5*-<r+j=(dPt1~IcgV?6(A2ctlCAz-Yi+*_U#qgao{+eB
z%gH5+SDZL@RN0*)|MIa=#yv`mf8PK5Ulja%w#_~1t8wffKBN~EY<%4>=_?t#eCrg3
zXNA))=R6ac?U|}A`9{4d%w(y4?F>KeJhg^j)|H2n3I)W(9A=w6d~<vH$p%K>8rh(^
zpAT{CZ^*rEcCY^b-=LH74M&p>zSQ}@cg5wG7h-3bh)TYc`W_h(@xoAU{e}$_IyySI
z)a%*#<x&ndvFb!^IdQkF^H{I6ao(Nx&T62gpH?L=4y@gN@6@@u){+HNZ(CkdpTuyD
zSzKSN_+1R+^?3PMb+yKjb}m!j7p}rpj1LaDS?w>F_I6GhxBVx!v`rmLrG0lcF8iW5
z>s-slJ!$z5msl*^^NsC%v*_W3NF$#AGELgw8|$8`2sG?l`)kqV7c;gO%JJX-v7vhR
z<t*1^g9}MF4C<=04Uh3LGtMwrsGPrdYy0iI?7)@T-MbQRZaU1u_Ugq=<F+kZoNkHy
zadFtpaVTo5)>YOyGv}Yo{$JbcFaPVxV&1u7;ad$Gx`gXyu~y$}n|R+T!P48OQjt+d
zt)1sv@if^vY24{I{0uEk7K(Fzd9L=)&BoU7;qI$ES+kBlI*@ST!cy<#Z*NaeVA;T9
zHMj5NWcANaCi`F7nCxDDJ*zWpZB*zE?j4XpuZ;Wq_Wqu+IsN>u@1aMG&)YZ$1qme|
z>sfi>qpVd)LHzQC6IeFLMQlj0zq{LASS)SDcg_b>O<r^?mM$z=%)ai3#`MceJ}IZ)
zJZJXL(du_Vfskjl)aA})UlixfbGf+hRr8_Ks~MWIV-EzbPW=3N!;h*L=G>FySf(y}
z^LTwg7;C`tiytqx^zZn(Hd^vtr3I%T=elHFF_S9W>-PUFvj6`wYiz&H^mm5USF5!1
z_YQu0oB8FHX!O?O8Z}OV5Ay48pZk3NyW85Zg<Hi9kNgsCzW2*KYwflW@elLu{t6$q
z=1(v9eNgUg$V#Re`=qbgGhVCNk<Z>Tb=|f<>#9y4cv9GA@@>K?vvV6~bIUAh_-wL>
zcVo$7N#>Wwi;rB|dhPnN)xKigb3c4wVB^U+RQ>+%8E5|3_JaW%&vVsd9nibqZY^U`
z@L<(s2cEY3yRZKK`r17pK;VAe@3q#9TW;p8iQe8fQMo?;*y<H4I@a&|)%EP`?8~de
z_4~h><=r`PJ-+^I`Tg4Pw4(<4`u!6o2=wP>U)ynPdD+{j{cRdCzK8#YM|u|(6}`B)
zm|as-b47@jRr$L!+j4JnaIBcQF`At(CgIu|`I}oZP1u^39aL>d<y3795PETBZ^P?<
z^DO5mOm1HCS^M~pHu)d%XJS-((poM}DTop()pX49QE%$lTXpn97N^3FNqZUBJ9ghr
zI9zhWR=mpQ@hs2E-n@sKv>F)9x9n-`tW_(zZ~s2|=wa;+uD(NsE4d>UUoT$vJ7m`S
zdEKhdIeiinZN7$>|NAsu{^zsVuh#o&WStL>mpz`d&A4pM>(ei%@85sQbC%%b8es;h
z=7Y876SiO5d-T|1Y0DqeFKw?_b4BMt&-}#W_a8jTy8e61?a2%F9!n2k)oKXi+Ic|H
z=!U-<`_2P`MV797>KlW7cw#dS@x~mlSoFd{<n8NwJ@xw9D;fOe-I-bc_qD)zyWO2T
zi`jo!t+8@n8wMIVZsV6fcVVIP%}uG@zuzeY28!-y4h{$q01bUVJ2Nw5YgE+syt9W|
zxlf)slX7Z`=DWv6#>SGyX*|MeJ|8?7L|q@gTs~jT(sE{W-p-|GvVCS6wa%F%)5as|
zl$4~jyX@_wwcGC{{rT~6OZN43UFRL{Dsv{7etmtt|I3$>eZSvXpGh+YO=d2eotO0b
z+S;pm*2;@Je!u(OHq$tNLGg2qPoLIU%;hTEExh(x{j`FRg-Ub8S}r%4@s#K5t4z+R
zQ=T58SJYGd=2^N}QRCqi0fJ7!PMK9N_j9&fp5t*#*fYB4x)+1DiDz4(^}`QFHw>k>
zoo(6n-KqQGy66)xz0S*MuV#vPv^8-3$0wWAJ*zZ3D<41Gxx0bU=&<$WWy$i>zP&v?
zS3B&(3FX+z*K2L}d^nUASGjb*4reg`o12r*E$(0Uczylbey_p}|5n-;zxjMVV(F|i
zcf4QQWbv>CZ4R#dGS}K-T3ydo|21lNLaGj3yqeCaJ)x8%$o#;?rxP}^TlqJ7x*xo<
zBkAC(D>pVyIGku?dBU}C@?p(S9;(wriY$9)cDGz;$(Yo!NI7?Bvw;w&>coPm1#Vig
z>sSK1qt+&!oOJuerBuPaRY#4gO8$C?2+j9YxgN81_lzfd<`!T5%gD&6qOLA1CdRg7
zS5x?!h=WT!Cs%yE8a~s$zHa478BtJO>g43~<H=-y4{vYK@{XK4J1#yhD^|U}&nWTs
z-fDBT$(@$P&!*h|x1;d!4D)=s_j^9`-Mo2oOV-t{$jxaVe?0CFx4O2=N9aJ7hL+Z&
z2M3!$4I4%0nC~~{nB_|4@Bdr2^;W3J_1b#*$`sl1yH~r^=fB~5@GeY4uS`JXi9KgR
zB~z!;1dUl2ZYS?<n#^==viGZ{`kOC5Dd=*paa3DB>9A)>`6`Z}Z;21q&*)H@!cu-H
zBB+r^L5BHY24_Rr;#m9VbuG#N8{aQ?$m4QRbG)2#eUqV}tiqzX$JahsmvTX>;{Cqw
z61NI9{A<3kc=d0#2)_2A-K<kY^d`srU*Wfw)ScX4^?liQZv73ZcO%}({kCoAi+%F-
z`sB=;Mr+LGMFo1MZJyh2|8J_K@iwFKcMfbv<~`ob$iGN~tNza3+5a;)&uMbvZr}WU
zgTg}-`*kx9F`u0L^UcEZ1}{&qoAEb}F+}0JN{Va)_wR>i)GW611~?va@Tg*lTF0_C
z+hLC|d)TLq6a4L-pLi;=bB<cS@spxiHRlo)`9J@)6q$7^QKiY_*5!_CEf;$#s&@R(
z;9AIOC3URFJzrCA+iv^W!a`0zzFdBIr~JP8nz-6Y=J$3?{P1Cy?d1B;#<L5nGK~U!
ze0q*o)iX3UHtOIQNN3zt{yy&6x6{1RW<80A+d{RE{c;dGkac5gws_YfgQO!I-?trX
zW;ZT>7jx;-rH<aUcW&tJjy-x>KR@~7qh^b_T=KOhQ*P(~ujT2Fd;e>~#)vm8tf6&f
ztM&&hRGVSZ)X7{m_160%e*a!cYrd!vzqagpum{`DIcn2G&TYOP%c`j+u3ol9!a&GT
zU?a=XqX|9S>Iy&8zLe=M`=jJ^*+2QzowkP;IC*wPekn9l@_XH2%I{Rb#A06hm*v=w
zyyK}oPtNI;7e!yn?RhVHt|{LB`N#L^i~2j-ul(!TvC&?4a@_M9?DHpoJ*9m{rb2jk
zk&tB7UH>hz7v@eZ-=2730n02??y0L5@IQSLabxRio7G`|kBN7eU$8doE^mL9^zXKH
zO?ZgQo5ha{d0riwZLfcz@bdGLd7q6E8yA)Yz5KE4z4RT6v{|dUw`nkUZ9X`O`R8)Q
z_a;x48yS>p?=@*Z87t6nli}KlG!b{z3DwRftcl+f4PR}X;BNST;e_uepUb$$9PqMZ
zuwvp=YBLbJTYqQEGqa{n^@aeZeY@sPh^{{%P&K!I{>fi!mvHYma$(_Fi-HGra@9Gq
zot>X0ZFk9Tzjtd++}@<lZthQsOH#EZ`*r^Gt2A6KcyU4TK=B`^m^s;!{fFE6!>t%i
z#8+BY8ueFx&P)67;7CyXJFThOoL|}t8}2P}^Uhc}FCbfb!IxS^{q*HCl8Ow9KL(kq
zigH)3<LWk>f969?U;Fc*8|Qos86!9jElOFqV$PrN$c}@{4rg3lu-(E?<hJ26iwn^*
z3rrV;&6N1suXIRBZ^7j)&o2Cv@j2ETQFLw7@k#!_PSor$p7NOWcEBZb<1MayA{IA3
zW(wT@uiP<bQNWjF7D|hSGbde`)6$~ma`d=>jI5_i4$H*CUJhP!A(181T{a4Jb-#V`
zJbLGZY0lq%c0XAXtDvqs`O4*V%gI%<KBottIPZIO#V&`66vbsXnDXTFoMq*X^!NH+
zxZf8$`?Tie`<>RpUfRhD#craPx7ErVOHkh#seY2XwoSkPpX8fXiz^9cnHyO$Hn?PO
zP-%!vKfG+?A_l9Y9gd<-41PUN1f4V#O%6F2C>~j?-l34hv5-@3k%3U(ya(CmXPv*;
z9K5RfYU)M{4vr6hw0ir@Hs;)XJI7|`X?OX*r|$pXH~ICt>@(HxdG(fyDrU`BX}B7&
zsc6U7O{%gw)7i>r`#j}uv8(%Ik$!GY;r}`{UFOwCoeDadS>I2y)!5py--qSnF0MYt
zD?$zehAe{4BC=XnzFd;^{#o;We}vK3<gTwbMP3(gWP7@M*WDAxUY%)slrv|W%(uTE
z?2he@3SMD8dFuRTt%HsCIDF@*Nv*yjlHH|w?P>B=%fOHZuY(KEDNnO`Ad~f6ktghe
z#luBR;`&DyY;0O45mM>!Zt4A8tvP-LJ7yi+%hSg@rN;C|Xu;9F27w1M0~7Vb7CSaa
z#TqB?dy`m}Cz1Yq?fTW*ZhV_6a<tRAaKR<ZixP8}#z(m_P8AMaz;x`s_?*yyfYlC*
znYM75*=kIeTcpe<bJlU^m1$BQ0nR;qIn!&4R*3{yhdS6rRWmY%>9VyqG92xY(hZy1
z+;m?=&*fz&N0-WX7dypYVn<Bgv$h48?BZbJP;UtM!m@i+am(ha`)v1OKl_{6?Oo|M
zZ*kD87i%B9nyszfFg^R4&XmZ_zYMd(blFv1SUs2`c;{M`GCjDmGWgw5&ETLQ2AgZ@
zyDm-94F2)3UEXHf$`Gw<wVUSzF8?0)b(ULcyj<Obeik+{#)Q%p8?4s<UHaxoXK<{s
z{5P%T!dov#rqwzI9(Wk=_}8vAF0&h=0vCs^vfCEu*c!a{SY@iv<7Y053l{_(e0{h6
z;pb5OO`i{0hwh83JjXgu`S6T`EA-W4zFLSDT+UK|uN%H0yZOeZRHM08vI;tHUNLV9
zwNlU8E4=qs=e-1X;S_iIgu^SgF53A;Dw|11!slql6~7QZR@e6q7jIu&DY_*q+=ykJ
zi^tmV3$3><zL>jC{6m+*Rz|;)hkOCifg1H&|DC$PASEKQs&aX^cg)Y(Tt`<O3R~f{
z^HaXcRIcU0-G8^RMejQnD;TONHK$8zHWS}!si~pOUV)E8R&I#my}{M1;V0U)=+L7J
zfjJi+YFtXvz7q82$^wfk7G0(>uQP9MTPyzdmaM9h((EPib5h#V3zxlIA8xCDc*eob
z3Bpg$g{)bp%B=V4&l7gbSc#U)E04Vl34V5KMpx6dhYq2=*W(-yE-VXK$jZ9)R^Y4m
zlZ5;ZtXw;Dz2VeFPK#rHZw^@;#IfUxB~w98z4*Plzs1w^c2r#boWmzNt;lY*|B_{f
z1wZyq?ThSqwPG`8LSdny{l6c|D_5>eNlg_L5^{=(k*WRlMbTtS-WsX<OTEQQtYkrJ
zX%6$-vpo2G-d^3nV8azDr|H?3m+|iZ^NIVxF3W94vyLWhytF>r#{2i0-M?J(b@tw0
z=nz@VI+sgCE1<&lUV5OyamHt-?RrHQ+~8#GT5YR7;dw)hx`x*EZA|Jj^tYxmf0{et
zc}oua6RVj0&trZShJ4)Z^p>Sm^7$$egBuRd4?I2{_MBm{=$7gGK5XT?a64qmlU;1H
zxfZjUnCVK*7TfFFdXVoI-_aI%d#5iGKd)F@#Up0A;P67jgh1(yD|}aM&DvsR%C}W+
zw;IDy0fxqd8j24y4k=$~Yfaz?NH$qzIP=O3AFV@&Ok_6XK6ALI?;~UPaaDil#+w$q
zt4zQ9&S>yjp8WiriCd3^U(zD}W97H>{!UrC;hFyS!pCl9Z*Lv_^78Wf+5+E8Os2sl
zYo<(@!o$WV<8^%<W6T`${%vPx36{KG8*ZEazIE@P=SS*yZ2m64v*MzoW8>sQPU>l!
zoeDQLtzE#8US@Xgj?9&xH#MFqnUrxyEoVLY?m$}b1uGpE4c8YkM>9mU!`3p-KG^4#
z?soUK*NKyRB|e2jlyY^Q>x@l5yeiy4T1000B)#2X2a`(vZVnC!Si|0Z?(2WmIa(WD
z9E|f@l(ydOp+y95q7+Bq?z%&If92M&Eq)dBX?<IQ=!?*G3ys`FTUN*JXP$9IV8!mI
zb2h@(0vt;|x5@2kmbS;+ncrT8uFL&pRFo*1nxp^Nc&E;8)43L6pPgp@-uJ6c+ih{Z
z?tJB%_2*O@et&!Wcxrgu!`b=!4(6DFwj{^I$bj|(YHM?^4LjYy$PC)Ow)5w+*|oBI
zi{1Ov4mPpQv9FiwK6+?Z>FbJDE0?dUI=83t^9=L+dB49e)?CT6uhQV$i*tW0H}Ypq
zmD(ER>*2tWxXi$b$;sel&yyuf4E`UT%9EMzlE2U6;LpzyMwbm=DO?e8nP52MK!=Bq
z;l+#|#~7V}6DLm{j>$L{vqV)t-g};Fui*uknk`)m5=?(BP+(#*k>HVP>g5t_<m+*C
z`_jlL5t8;rB*9?C#SD=vWyVr#R&15}H-E1+fA^*sd5eE@CDYncZ-_e<#21{8DLB35
zii>yP<}GW^T<V*r^LK99+mz+OH;YbL$==?4=F}Dw?aP<81f5=LwE0Y|NO-`6)Cl&9
z`uZMYgF`$k4p@J<H~;k`t!K3o?<Q7O=DkZdmh?8%wv_NHx^T1T!p$`=ax7ou-dr%H
z;i7y`;{$1?X92&tTqi%hle|#i%9(u{hs;I(EK*pZ$!aH7#8srBxz^%H?5ZhAx?3hq
zogez}*UdefMQ*)ue!uglWlGw-ZR_WSh-~66K5^!>injUWGjn(@eKxWT%uv;@u)odz
zYtyRTqS=LV+b$*Pu+=MlIoLAghj8E{_a5Dr6^9h0p3dUjG%a9CsZ6w=+0p9Yi|NZ3
zX#_lxcbuo$<TIZm=!@Z-v;7ax&oHT(CI0!4`O%X1_d4qSCV6^vEX%!ZFnwo*>&=^g
z#3k$#nXLBCdwKb}an+a7ExD_m+JcUAadBBxeo}dSyg%G}iq*$wv%O#5+^n5^d|T?-
z^8139R*7;x-}|knhiO}`^~q;v)o<+i$zpBH<(VCJAoz3nWy>ETy`}1$+J35wEM)Kh
zx%{H*lY#<EZG=hNf`Bu<P8xil)J+|ZXYQBrn`z`}_+(P%3H7--MqZl&12``HPBdhl
z@P7UC6Bjbhy*SMAm0RhMkXMIlPr`ozr@u`f4J9rvR#s5xc<_LOr;3?vZ==F~g+D!Y
zdfM)~Y21zb8fVmM&1+tL`Q-=mpUH+27b5!`zp{v=IMi9C$T#i@4oKOWAD4T&@sQ5%
zMKc!V{C@1k+11Z_RK#OtKkL!s|KevW&S(mX_sTW%^8PyI#b1r9Gc~ky7H+uWF;TB$
zQBx3C@#hUuqL+%kiil{5h)fGeIJ?|nd&3pu0=2_!o|-B;D_FXZww-+AoRA?P_%Q9v
zjT7G9%I2n1_w32p#I-i%`LkpWp2PO51gE`_xb|nJfB%xalHJ?nm%1@qvRbA*O`kY(
z{>wjmr-V;&|DJYt=8f&2zW<)MdFh<9+payZ_Ul+x>B|%m5^{u@-{ye!`aMqj>;6_e
zof<A-S+wLd6Zh(?r*3V{uKfS^yQEc#hO%4FgT3GHDVv1s<@@~i`+apiy*^Rxum_JH
zA2vR31KxKQc>d{f?gu+JuB#T7y}e_iEw}jQ|C`STh_tTzc{cO<cK+%8uN?y>tFf5n
zcB!hdxu<=+?5|$&Z06cEvDGcxa-DZR>WZlP(y=UZv%)Mh-bI<09iC@BiVB`m{BC-=
z-_2LY7RhXw`&)JX{Ji@+%=E9;+5R_qGVe%u;D@ayZ5zr2Zn7S-zF~jpR`{;__f&tb
z;FteW%{1%g|Be&dryi$V^XyBLd3xh!vW#_gkA46Dle3boZ%*IU?{MFttxV=r$LVF0
zu9$Mh%Ny@px$=pOt=F}Ohv(eg-fz6SY~rue)7KcuJqigB`CevsmeIS|?pKES_j|kf
z<mGKIFONUB_j{SL$(8Ak4mo|XvwLx_H~;C=n;*V^pA{W+MWMc4{?n&7s@FcLH)?RL
ziK(2hvv~Wb&*zuFxMSI5S1V<_Z+~Bl?eB{17E{~*JQJ>s^jF$lqPXX;L{sz@g%y#;
zOphNK%sBg}>PfiW-><=8?_y4_6W-my+qpD2M_sR5`p}0Cu_JBAE~#wcEL>RF!q&2=
z+-E|~Zq@mB_VFy*wTt`rA<d-|rsmw=r1n?;_cqh?e_Ph)>78NPf1<elN9#@drdhY%
zmoI*LN4~T1+tg3b0)E%`iW#skzWn>f^3Ey0!_pS0UAv;yReS#GlqoquL7Q%F)t)<b
zw*Q8Yuaix3rH))#Ilb_DZ0sCv+peOb6Lv){Z>ETBnl$<5-?K)u^zM6{s=v4BWoY<B
zgFKns<99kw9@dy3aPL5N)oge9+9{x|lqD~Nj`hh#XG(V;J@n$@VoBR7liB9^X`h~)
zyi@b}?3%c}yZRQFe*JRU|MQp2{?}g=r>UxcetZA_xtX!MGwLt<_C#%Ln$g0tt2F+|
z3u$%%`z15IfA6u8-hOXamwcVYvD)unA8fteCLq1~(lqA2_$T68|F_ic-@Li{;TgRf
zyG8uov%D_k$mKrUe#`z5+YRlW>5ulfD*RKck8<6%C^Y5h;>})O-Z!eV^t1m(9p=uC
zOL)Z|yz_IH^-R+mv5U6VLU%VW_x`<EdtTDzXH!MiRnC90=lab5kGi)+l=4S!oAY4j
z^KF9i`x{uf+l)RG#XncOkPu({>iKii?MqfT*45cPd45|xOX5tL7Z<mu@7d%>M?&A+
zE}zye=aq1Fmb8L)FE79SnS=cMRgw-VF#UPFL;bP9RNcpMzfK1|TQ}=;=NaLi*Oq<%
z?|hK|we6Mnf_&5WduK(l6g~6*&8gD9-)_78LOCU?oBunyU$V;PZ<qHJmk58VX_a;1
z<(t)I(x#u5r=QPQxBuS1io`_D?CWxA@9wO%`F_W2nx3rZ{e8WLtZYITR|*S0f7Vd{
zeNkt%SpT9>7eV&@e<tl0(@lD;++T2YPvw@&9<9+={Npa)Hp#s;Wo`8KOKT!Guaai2
z{q-gB^fcWwv(48}Q(j%Ya{s?mmku_+v?|r|JU#vK<M3^v&9$N%Uia)@v&L!N-ZD!;
z!8#Rne?@~2O6QM<&W>O5SNWFd!bJv`>yEvAn4fUixu8t`NG#`Db%)u8;?r}&zN-iv
zSYUo(VIjMf$-4t*4jTV_{6pSm^DoJ$^I2!P&G#KxQa3r~)@$ZJ8CO<vZ@2wyRc-&X
zC11^d+4<!Di|Mya?0)BntPYcXbk2JJ!+En8b68Dh5EBtutl`0Q!(r}xhGlclB)v&}
zUwD}JW6igl8h`%OfKqk;`aP4vl-&$|9$>6Hee3vY?!5IA{>XY*AJEOe?^Km%<*#CU
z@W#7jLn%F_jh9|-JpXMkhk9Mpe!B){?FCoZ&ayfGj!rlsEpVsFOMLPb<Fw6<uh(TC
zExo?=(P92_<C-5v)AVEynqD_4&wL)in$y|)bkoY<ojI>U`079NW-s@Bd}Nw#%->7i
zul6t~u6kg)_w1LKm-T;SGchw)zS(#@OHt};g#Vleo0q7pn`PebxBY(H!(BJu1Sd+*
zn4SNx%dPj%&mWHkC3<;3v<MV)n8>F5-|@-vx6GpE`G@86Z}aba|B?Uq&E?0qS5}1C
zGup&Izj3a{;-~XA)%@fue*z=8*WM}qYJ2YWQPt;tO_yJG?EmO?$hsuqWN3Kem+#9T
zAL-<gzc)!YTFqd^=i)oro9;JNR(^YO;QaaDS}Kn&{roLG*FJgg#Ur<_vhR34kMqpD
zT>GPH-=BC+<CAiEesc25;&&y?^XE8=_BB~gC~H{#uUK^QFW*P=umAo0NXWjudnJS1
zKeoC*%m2#d)EoEwJ5<Nz$L#ULW~RYHTSi8=V?96T$Xcsi+Ese9(`ITe^W~Zs0mt%h
z99Sf0+wta7>$&nff!7te1DCSR(7lqcoxiK|hjiWwlb_99zZv9gW}N)>RddhJXQsTy
zKUeoGHH<OiJ(l0{I{fg)-Vbr^7N2sz&Ue;)8g&03r>;;${r@UZrhAmzJ-2^;y-1A9
za=)1US)%v<{e3Tzc5{10<~5y;%wVe`v*lAR1-1V9lT=e%n{xOW+o?FlE$12U?E9>9
zl$F)yM?%x*Uv2Jk3twIhx1MajqC%{|&yg?u?{lqp`(EYE^Qd}sX_7s|7t!s13)S^`
z_w8ZaH!ns0(%hO8|Bgp2mNWVC<b2|l71w&??zU~eckAV+9lL88m>)m#h}zck)i`a!
z#&rMKR!x_!mA<SS_V~^=`*@IDe#hQ>%Y0|=x^K6L?}eAQ=iPmCrLV0iy#4GC%ZIt;
z{}Rs3Fl%YgE^+@q<DNko@0%!&_`cSA{Z9SASO43^Ey46{No<LA+}saZ-|LI)&A;ss
zY`zx|#;BvdE8Rco*O$cm>hmvDeoA3D)|-29_UGD)zhCc58ZDWr!;pF4O}9grr~moq
ztJn7zT|VIPTs~*potSUB(Z_OcZ{J<xdo%Jt+2{SU{f{4$t*p3l*i?9mU-(|G2RCas
zq%fGs@=X4>Dg24)t983~8I-*dxB2-*^xXXTRP{!SBi~-T-!@FX@%iKNFSUO@TJ?l<
ztg1{ssbOq9*|z#y$d4P_a-~5d?V6gJS?v+pU$!Ylsi^JJ;jx&1GiSkq1NSsV#HW9H
zx4Ygb)oc1Lu8Y;Bb2x;z9n{x9@P2*x-F<CB4h>7zc}CRe*8KT=+~FwK0_XPVyu|B^
zTvPc)ZgX&M-%wY}_4DT@h9!!hKO0Y)AAcr)|58DTSN<*;kze!ve|qXt^2Q@$wwYf1
z<Hh=`8J>wgHOzl&^Q>n^aIs@(I){a}q@5%SC;#COuCx69G5q@8udH)sy8b>3h8x@~
zTwUM!Gcjfur}6v_U$bJhK<f&#^*#*icfYgR_y6B-F8SNra+U4u=4r3r6ZBRfyLI1+
zj%%QEYo@GcSQk^-u|PqXncZw<_lG_48PV0I1($Oye$9Qp&2$FCs}d`@-R}(N{d%P-
z;<{12;aAtmnA?WQ9)F*TZ|av}T(D&YM{$Gx$&-<j7|aU#Toq29jBIgdwcOswc;oB8
z-z7VqPUDJyoUE~$Vc*t|x_a3~lC@D^SMFS}%8S9fE8%Csiz4xo*@4CPx6hkxw6wce
z;>JdW^TA9v{>;igVN=ks=E)PQPXCTqpH8t{kd>F0&)fah47Am9tMf|HUz3ue;;Ppk
zH+w4Hm~*S7XUURlrGim^1usgn?PJJZ?&P`fcUf0ZGN;0U7pL79Uw;|-^|;n=fdW-g
zhu{DK-SxZs_Mh|3*U-~Ba{bZyhleAde`A=!s=zxnS^mJ`_RSpmB5!;ciu+_A-)Q4K
z(!aWbC*mj9gU|8y=NDhMi`wiMx|Qq4^YnxJ1;6}T{@YB-Br8PPEZ2(fMtl9&Dp@<b
zclFbM{P=lM$#5d`{Q9_XMXo^IuUd>O9Q^$0{>*a&qF+63&KI2>HGMt9vuC$BI6toK
zzVK>#-}Yuzv2EwRURd!=t07@M)3^M~^W*#fyxPXZaUtzXM&FuPZU@gq#ea=;b8Mpz
ztPHLUV$3;kDx5(%xk*D)i%B8%u9ejHm(BG%dEd**h#uH7$0TTT@XOn~^3Sq8UCA_~
zQlRc1KTqY_Pp_rKgp$<s&$lhw5zkPx&n)>^fkRtk>-3MO<kYpbyC<vr@3IMtiShCB
z;`;pT?BdwnWm>LbyS;it-`@|flXqBswe6@<=wdJ4N@lwkdGh-<nXIdb)m*wPTz^|n
z&dK@5|ErwPKatDyLSE7{vCND?)zwwvZ%t<}@00cW&v`K2X!!Z_rgp<}|K}4;ET&9K
zsb<|^pv}GCYm)tjaE4q}GrncAOCl?bx4&Q6{algp&JTkaySsH<{RN2|B?3i$Kl^>v
zmmxZ?T6gyUzxiHV+_vXFiY?NsOzq!X@-hgtLELNo)~u^tu20o3nJcJ1TeZ6KsdhtH
z_C%G2cP-l*)xr<{d-|>KO^vAq`-O#}DcW}TKU&UBwhp&q;YrvMu_5wpdYzS3vzTtv
z&)4fqB$@IK{Q3K~+ksF1oSKzhPxAA&hTJf1HSedt!+%NCXass$Oekvz3l#NVu`}hJ
zR)d+g%rCBYQ+Ru{lZ_+|q`pS1z3R_!_Ta%g8>`D@U7pAG$=jb>;Mg3oB}35mytU!W
zptpB-PhY?P->l%}eit{V`@8kYboTpy4Vra!w)y6~yH;G>+@Rezot>R}*Nu&gemv^d
z*ZO;_k(vF{p32YOy!W*$QkiB<nd0*N+}v2X%P&h@+}tj$i8SVEi?Ta?t$XHKwxZ&<
zzdN5kyR{+W)ytLgr3=qW{QhQ8I)g#Z!`k8ZjBk0XO_v>T=sKm|peC#v&9=GpwWn2C
z&x(r`E#E(U{;X)bx8cf_7%B5i*Hb$cA1t~P<I^~Ge#+y;-yH)*zAb&X`b)<l?`L|9
zHe0xq^f&u27MQvz!sp4eTN*k#$8x@%%DbX{BggF9ySv_TadEwN?{}5H_VDsr<k~G}
zl7DZ`^|<QZdwZ)t-%OwX@cHvf?=3Tp(?5asBJHg%pJkSNs`$L^@fn865qoyz=wF{Q
zMMTYamP<s0gxliR^3U@3d~8!`*s7_e)wN=U#@53tglC)QKij|ljJmq<;;6T^wY76@
zABb3M#>BKF>q*$^i67pEobYGgUvNEp>qG{(txBfWQ`h`i!@Z87?#IKtsxKYupdNns
z;GmC`Dc1q}6Zdy=97)@nR1(ZslJjMcd8z*1=x^(OF1YiSx#EFwMs@Ak`u%Jw3I{r_
zMzx#`i(1RIU`6EjJH`Ch<EnMNr|B>zoS$d=<;BJ3qut`g?d`$gcK`nr$JPBz1)Won
zx9?{f187-A10%D9S&qc^yJfSze}}FPySO@h{jF+6t<~k-4pLIxN1bwFguh(Xi9Idw
zf%OA#>y3W}8zu$S>8dn{ZEjt0K;zrITd(&qWo%41eU{aA;gS^`@|$N)({<L+)0^76
zK-!?bUis+JrCV|&dk*F-+cC@e07JF^+qJv75<C~y{@8wY#;pH!yd6iA_AF3L2vjpQ
zo!Tj^{^{B5{J1OE|NnZu{>{C;vokL*vy{)izD~B8jrUVU1IvL^Q?)ty_|o3o*m&;v
zukY{An_iE39K?8q>t$icwVlQ3?`HifpQaZbxAxmQ&ILS-;Va*M{Z`p9S8b<V95<)J
zjnxg-L1h(d7_^oyz47UjhNg~7zR|@+t_BS{OqmB{>~D+dHW|+FImeYSv7Kwd<Nl7n
zD}TS%W3>6C+p?wU!8FtVf29PvkG5QmYPq<gyqc?Hg@&!|+=I>R!lI%_*KWV}s;1`T
zB-JO+pYQ&=YsL(THa=Od0|%Sg8MS<bUtd`nJoPp6nlSBNY4c+#MQ_ccw`Lvv_4T#(
zmj93Y?KSlD)U2##iRnfyxNg2?*33P{uV;Sx&2Z~EgBR<C#n%=;*gf;xskVi8UhTf+
z#h@I$@#llI?V=9NCtL1i97)@1)!q=jtwg2a)8?ENGMovgrzuLDNqcT)Ft4pa_Wi=9
zM@&&}*W8?zv7fW%{&B%8!*-Y0zVO3I8zoMj-TLtPb7j#3S*OmNNjWh=(Z$tuW6@Ku
z={u{q#r0H_5C1h;A!l1<A$(xV788c1rly!%ENpC(X3ctK*cP|9>f_7h^EZ{g4x7F(
zcCO#^ntPvQx&uXB7p9(`23p_9BWJUtD?F;+gDK+toOs45mJOjF@>z~KoUr6ld}?-f
z-BA{S4?9xZlNCFXIV{wUHLYLY&%<b*&^Lc=GRKY@)(dx)1m^m+$1PX4vXH8uTz{55
zG?Mkho4O3MCC~PUGbhhy&Tw9T-IFPT_vX!;JhE0(E?l_4byEJu^IM_eo}GLDUw#?0
z{o|#VB~zwNTcqLDn$354nQ!vXPfvMdEG8&Aw<Va(zPYnlT~kwYOJ3|X`y<DX7k_yX
zn3R;Hp{x6}-~M01uP-lS>i>R~v8kBQ(b2Xs!M|!w)v<{T)23-Xd3sWyU@MDh<C`hF
zd>QWYFdp7n+3;Me!S3I`7bO?=R89bU<JG!aj)?c0IF8(vaoDiGKP&ZzxRyUdagahl
z-?TMd$s9Lw%s_Kf!OMIUO--lX+?*c1%d7nBtE(bnyX<#r8W~Nh`}>R0LcAktZJ3kO
zsdLM=MXhylbKB+nkKs(3@$2jBLFX-k4h~>pVJY~2xBT;?ZvCLBs51Q@KYt2}i?cTz
zOjr=TJ#WviSF2;{em>2)yK8FpYKx7l_f3#nKF@GAuZW0<_4cNTiVw0la+20F>{@Yi
z@dFu|-&-qJF-Yl(RkLo`aG~;(_wR2HS=djrZRDLge?Grh_s2T|1q+KgZd?X?>6ICy
zjT&cysfAc03yXv*<C?aQkB?v8TV1Z^H^(C+MCALu>h-6;s?V>P^yN#*_W1j|%k$Hj
zUU;1O_U5MZ`+KRYAAf&)`}v+{o&Ej%=JzU;L6{-^{Jhl1$9ipkzu7Fe|J?oiajp7R
z<?qc{zG^YXY|oQDJx%xVz3TV58<sbQ91UbVb9QT@k)+K$N6mAbIa%v-ri62=H#$VJ
zUf9^`o;pYLz#^sRD;Z8tSHD`JbEsN^$Ev6(jUiwPvzI5Qm#61ft%j`|IZZ-*7(V+q
z2Qe}BW<CFHs=&y2toS#>v=ep>R}HGZWU%o_I8;?xfervQF}ac|c%t9_U&PzzuWoPG
zFDxtst*e~Lux#nlk8ii%H_E=IlfJvBhbQgqEZ6yVwKFUVla`*JI(zo%DVo6?JUman
z-Oew!+gJKJ%&Pp|8=qec_o`m&*3{O%yu93hYx38!udn7thlCu-UcdL)>-GE3nO=`M
z+#_l1;p6iq;!|#h4CewF=5j`+*$&U@t{>0J<k%4ypv-iJQLeqASB%@$((+vIg4S&o
zb<d8rwq9Muu&poa?YCb`E%W6Myjh&kx!CNVK~}~a(F2RxHuCx;iiwIbhfcR#^2+S#
znK_n|jnmH+9G5K@kdZlaVxqGCk7y|#Hqe0(Z@1q+*D0)?ad{bUe9cEzLqkKKSs~kQ
zJNx<Z<?s2(#>&d7$N3<+-}cx{<8;tr9_{jV3MM8~wq{@7wT5S&dA?ls^>t6XwAU?&
z+?@93(`kKBBAgyq)%oH@+vfP}y<QCMywb-W9&V4^U8W0CdM!FX_1qjw(7C2r?P2L}
zRyTB?f6J(G(s?V3S>u$_b^TX^m^cg;yk&6ubN7Ezi5}C$Vn@@H6B(w7h$Ve45aIwe
zCbo31TY9nYvvz~g|Mj<Y#DrhIyveJ~ShM=(PL&Tzcb;1o@^Eq{o||K-r=AYl>U`wb
zu}#(A^Mr(jwR27e$%4+=DJ(3k`S<hrxnS#m-?s1Hd4{v3=KZ?Z-MeaXV`5~i%ik?2
zeSOX5`<>z*DbrPl_8i$+{QS~lcmA^X_s(uiKEC5omv+U^r_;0lSXghpx|&4*<aeKW
zHZxC7Ru7Jf>iT+TC0A5n9Y=&#!&Q+hTOP?Ai1K0Bzw5hp|MlLfJdE7D7hf98@DWK%
zT{vY*g$&cZFBg_Y^*HlS@n`72^<Fek^|+Y<uM*>&d6C)vvO+?K9{1bFJ^c7-wnhA!
zMrL-Sf(H)UuQxY0YyZ7hez$abakY4P)Rv5cf4|?a?-Z=EUq8p8?9Y$F{_FeyeDY@a
zQdQf!w?S&xC+7p3Sba=c=S8!=S@cclz^WOibeSfy1kC11GiH7Ha>3<99*zL@j?dZ+
zH-i}0=p7F%__n#>btRLA$!Trj1EH(K43m%baP@0<9s2U}a^=6D&qF&-Sx-@IFk*?x
zopvl>4u9*@f0x!C<w^*Z5j~JJlX*oX+vLus9-f|m|GpVlUJXd(__0Ez;cCi#wqtRO
zQzkpO)IOccnK0k3HeyT0L~o&pn3ywbx8FN;JAeOK`+pz#MHdH8U%#H8mG$T*jwenp
zc)qD@s1Xg&bX~iB|6-;HE$0KXQVnLG^!NY1gJH?FP&4*`wuaS5H*zdl;Gos8=-;PP
z_OVu_ua5ls`dZTH$Uf!2pn-l~^E(IHc%^^*dcEGZ@3(nL+UCYZO75%yLI<*n->^#D
zJo;~Em#9N<f`aAozLNqQ+AM_}{J9;n=7uon&pMivWl_w~npT<0#BpJ3cKE*k|Ek&e
z<<6+juW>3YG`wH`-}dgV(qL<o(3xl1L|BcCxKj8Yv~pPG>pM(sZ|E*6O5un&EaQA&
zo>;>bJ6VnAVTIGgn!hfoJ?|5!dOWaT6aRu0=l2wG+*p`=yzkG4!~8G4R{i_fUvF~a
z$@_l$e-F-Hk5|1uD|YR-zWrv#5VI}*n+Pl|^J7}cciioQ5zCs`IAfMK5v)13jBfP?
z?5oB7Z68^HPC{8^_j#6m?7z?R|9^P7e12Hf*$flVp);G3j&d>R?f+90SN(SDE}r$*
zBG!iW$y<A678Y*3W&Q7#kN^4Qk;b`e8}_L*`aXDat%zS^mG8cC8P;$eNZ4Op&oE7%
zX__sAe#c{-1WyLn+GnPm2{AD-t-R8AGw<%&R(5QCHE5Q8PoRu_-rt>3Z%eHVq`od$
zE`DKSvWu?!^#&HR*4pR)4iucL4%*J7q28D={b0(X1JYUz=U6_h;Q1fN(0$aSuFkNs
z5_C}8-lwLV4}N@nENNf2=T_ns?zGK~U%u4LWUf$Tl5&ij_4mK*+<8&O4Cm*vC^;Xv
z^;Ck1FMr9Sox7h3AJ}7J$^3)KqV9WIiiii3#w*?R^O!ZXo<C1lv9+Clz+t6a=<IvP
z?Jmlm3T4p$^yjp93K!3mS_ac|J2_m=h92k&D$}1LcKf|xpst-=RZVTJhyVHMECE-d
z<0dnln{D3T%+4Qo;d)A18Yob&1-aZi9ml9MAvZy<<s5@o=imRK>ljXXDjdodYqWUB
zy7Wk0e@E8lh@K_O#ZPD@1m;)zGR>Ga&F%fYy+0o`^RK%4@Av!t>WYeuveso+ic;<!
z&oP@YQ*(8Leuv+CQ_cmaBM$^IUQua2>5`bX>{Pcy$y2Qc)m3--zfL`xq+}f2*5La0
zscHG2$^LdHudEE7X_6_#$;k;ik881e|00dl!zJnG<|KZ6bd*QhtY`K5eY4{BR)IEL
zh%OFmPu6#s$y~u$(pKcWUn`t}nK{tQ+c9tn(~3a0&5}#ET&Xr|n#T2jm7Bw0kp?6X
zJsEh}nE(I#zW?Xz_4_lfuan)Jc6L$b<z+v9{kpWLvRFrqd*Z~2KC?_Xn-3o7xBquy
zk!v?c$Y=2tUNZX&QaFAvz2N<(#l9kr@yhQX7Q*(P3|mirEdD-E@j=jUTcuTJKmHCs
z$0YW3>h-<Fx3^>-{{4P`|Jk(1)8p$NzPPw}$@1mGA|fu2kM+L1x>~qxw<&BbfcU?E
z|FYUwuG+*B(8j-d?Iz2H6`T1LZailcyOHyvcF#L8k<tSb8LH0OH3Tv4N$6t<&}vw;
z@6)Y&$1_YWE%%rI_2uQ_GL5+7hA$)98uSnR<Xmv-^V}XW?rnEsLX!nv6`uJUvX#kW
z=VS*jRmMF5efRfIV(9vHD!Z-W^yw2P7L>le25Klg{kS>(e9_I+=^G0kI!#sj%xA<>
zBN)@xaMhaa+`*KMCqAritMq66a7QM4sY_df{)A)}Hz9|>_{vnKA4kRGC(NFGdPm{o
z7&(4k-qaf#5<y2WzhZf&Dzm>}2~&mQskKbUthE{@F=S2uewJ}c=mBxBwuaT9(jIh5
z$9enk_e)lHfBbekfAX|xVcF;JPpEt<yFdNB+^;V$n^#WKH3Idd=Gj(<beyW5ahC1R
zpPCD=ug*Rk_Ws4*e2$214Hxx}pO5>?wSb2)e$6Jug!OYhms-s}d+grc>XWBWum1R4
zPfriD6auvD`*1t|^&g+J8^hHa1O)|iZg1;-^ym@S^=s?n{VOVVa0OQKZ@#I(?VuO(
zGdE$60^=0Lgxt^PxE821h&#14T>X44I$uyi;>6tYdn?N{zRn6)YiMTYe|BYM@SbnC
zvd<kCaZP-EZS9`V=d5|8OgxUhxRP%6`^1O$t*bWh_UyVE9GtK~r9tZ19Of0T>>8}D
zvjjY2h?~&Bpj@?=Z}CO#-GS?;&YE@VNT+b+=d<Sezbw^!W;hfT8G()iJa}TuaqaBu
zvAfHjzFa;(?b(@`dp@1g28|Kium3-H%N7&Rei>nZn}uZ^rXc6!+}<^F(V;_G^}TzU
zG&moyemoR<02KQDH+igN-9oo-(b~=xp*fZ70qdrSo*6!$^2-!2UA`=7Q(+Jo7<i}Z
z_1bgCr|U#I)z$60y}rA%Gx5cRh3C%y{rmUh_wUc2oSeK>D&P6}R8EBh&HQ#J4m2`H
z?kdqddGchBlxbJq-Cc&6mzH=vXS)`Ddt2_~mG%F*v#;IEs_#{45I-p0-XMM9cSMZD
z-jgkc3J2m^gS*c#?okoz=8TX3X})^hnKM41Rrw(yBHH2Wj+{S#zB2dWq1Kd?lpTL>
z$=O!zP-$3{R*}oZF=4_42PdbdTZvazO;mQjwC?g#9yy~Ox8jqHBvUwkI9UqWEj^+w
z<gk(<Yj*$5HSd@NCWIcCuAy*1<MaPjn%35{7dp2KNl8U1{$!5Wnl;sHV&?2{^@hsI
z$~hK=iw-3T)YsR~GRs{R6!L1atAhB!z`Gh>`&a_R8Z%}e%n7R$&Uo|PVddF>|Bcu`
zG)3yTMKZ?tB6XBJ{xO8DkMmvFo*6K4;>0hnudg?AzM`_e=KHiMQw&m1iQKDxZ!2=#
zZRu0ciF~}$W-A0{mUHl#35za$`}l+2jK#&lUgtw?udHYI<-xQfk}ZEV!zqCetlWHN
z!h(T@GX+I^<?ZLaySv-C@R7@+MT>TPzgHc*&i?0<$xD_m-~IR3y}i}mOcC6Bj2LTP
zuiYN8qd*Z<*uA{HJ->CoL{n2!NY@$bJLU2GTb)<b%gmh}#I&Mb$m93y{AFifTwHZb
z;mYMNuU1QLE?T<F@r0Sd^d<iDkNx@edTpq=NROQDEJkLw3G?QiJ2TUmlb5$NlI7Fm
ze*0AtbIU4InRZlv&#U_S>gb!Bo3HY@nuz==;#^?P!^qCIYBy^~z|{Wv^3!falr~$~
zgYuNGSGqlyYN+`d7nZkrEB>CDX>3{ijHmogA^X9D2YX~JKP}n^8VUm~`?n~5#=~&l
z<}*)VU?AvV{MGAry;?LcxO<Ng<C_~Bl|kEcZY6fGxu*aBFv+sPX@%c%_H(`)HK)2N
zM12*!9_Vq+wf61bIiD(QRa9Cmi=SQCQ(62x+28J`%EpZwK_fUvjvVQ}byZnGq2a}g
zj75tVzr3<?^5??((CwkC>h~Bi%GlT0^xOZlh~Ad7u>AeKtafE7uDSQJwHlmO_?O?i
z<`KkrWl{Bw=<M@|_HO3oWwDn&e|vW~x~N&|!Box%{`P-cE@nJACY`^;xt&jRUHQ8^
zGoR0|k83^QviF$<e}s^OVhY~^0jcLxITxHvS>!+8E^mEwR^rz?eX`aczJ6UAySuAc
zs_y4ganP<pB_*XD&t_$JbaWK#+*kfS?%MkJ{+l^zA08Z>b#KwJ)h~IBSae#N&oGKO
zUEX8F2<l+({Pk+}>YVV1h>o8^+b^9sdp7m?xw&`he!sm_cwAOg=m6+Q(RTT|8G(!4
z3jh2ll&kxZ2x=xqZOh?2Fv~Q1$HO-19p7$cZ@igvr~d!nH8DFU?W_GA7ZkHd%)*cP
zW7Fn_)_}P=%*rjxuD&+%sHyp*YJXhV-{#<!%*$G~!57jt8&-eI0i78xrV|0O%lZ5~
z+sdC$r_armtNjuPx|PLUzV?Xv{F+1e|9#ueRvK2={78byO{>A_gun)YTg!gNeYlxE
zKlON@?9{L~pio#7rhT}Lx7f}s=?F*I`Z(Sj{M-Khd_G^&IIZXNuM-oMe}222uRSMD
zX-|U=li;Er8CLa{WhZ6dAN=_EI43uEapbalI|`Hi=2|`7!zUms`*x3<u&}eIXJ>J}
z(nD8JJfxnJXPRc&;FQr7evWZXX8pgP>i%{=mwf&VYJ2Q{w`=vO^`}prI+S6u%jVhZ
z*WP(~dR>bqOijISy|Sk1#p~DH4t{=p-bosJ8vMc-xdYwW8d@(H`KmPh`}a?;+d3&J
zY1P-#UMbT>3l<!Bx^d1NnL~#TU3ghyl68fn;m@C%bfJu`QH&h?{N=y*yx;%dZgtpN
zrUg58%;?!1nX+vDx_{h4;>UOL_WW``$hpvJuH1xLhSm#OzA6p6(c9LP7@t}N+V^sK
zx&P#e6CEQWBp7~we_#GCOHN$8{bWkg`+Iv;R8$x?<lnbzYHH%(<t_ca2Xy7c$w{hu
z{V%^xns8;;r_~Lrj3QCXFP}6saLSmWCUl_t>b}})tFkvI_EdhZc+{y5>PgQnzn6Gv
ziD$#!O%_Q<IG&xIeVkps#vwCP^Z)Pr|98AxHv7WMJNd>&Nk=%QKYVB`8M$ZohrPGz
zEDss72ZS+lE8af9v9NH~d)D_m9`iXlIYn&GlLcilMMXuOxIH&2|2Fg6B|JRT3L2<i
z5vUBZ`~Lrb<<GxPkFT3)Tm4NyOw7&0gClJ9)zp27scgJbM-KDbzxlHx`_+BU4J=o0
zWs5vNp_QO`>cy9DF9j4<H?&?*I2+C&t`l*fiIw|K-1|#QxivL4mn>N#ASC1zFd=)9
zn6&ii{QZBAot&%=x~9gDQ!sAHpTL4o+xstA-DD5o@LheK^TAR%jatQ3R`=HK;`VOo
zN|BaOJf*pv!)06J%Ilv#aeG=$TvjIWNN7oF%C(>0zszFUuw~1XH*a!u#JKJ3u5!O#
z*e<u~=?a%-rP~KM0^PJ4c%2&d>sRwF{qRnG^;JIC7^Tf8BT5%bJu&5cur7A@i%Uzn
zUte4M_`$(ux$iGu-`{U9ZI-j*@C%pb1=B+hI9Yfy-B9R}xHDa_`RSX=!iRg*7<>Bq
z(%#+K35xw4J1juCtv|PQM}nTH!}rx&S}(9nXW0+}N{ABcJsFghl`DTdY@a)Sd+zP9
zqZuyEOD><5aZr@e%3)Ui-Xak7$doeybaB$*Wxlg5>i$^tN}GeugfDq{$@T39m)fT*
z7#4v-_1WD0f?IePxfg22&1UeMZPsgkuY%b%kb{F`!GZ-1lO_q}?R+XGrV|nHuqRG&
z)spG13Qkidg0j`j@NZ4>^?wZ4@Be4TZ~H}{`r8{tb@lc`hn&LJ$DMsXzy4fuzwNTJ
zjzxBpauZrKivJ0002OD!dp3#R*;T6TJImx@r}{hvJ3G0#e(eVn6bua~M(6L{ddPB@
zQ%H9Xv$Bh1B&$x#vdUEb8>>RK4;?zBCHqX)Fp0&|(o)Ms^_8uAJLur(=kFLTx%@cR
zemZ6SuT44+)JOaC@ArGrb#L$QpWo8LBDzTE>%23JB8$%aynVofHGsqS<1AN&&(F_4
zKdryNq%O~Fwxns6$j6T#_1@O~|69(+Clhh}Vkev9GX}0ew`UAo3p3*;GyMAbQ&33g
z(VstE+Ur(qx!b_V47$Q7wl(xMs1X3V_vYlA)nyvI@jr7DR2W5~)QcHfFPN<NWB_Fi
z&}k%F53eW&T|zW>*SC}}F9NgLFMY6VYj6~DPz2q-b$O2(<C>mD8cUWe*--z#PDxq0
zv%mlN_3eqFr+n0e9UUECe3>-iiq&y}4SpamzewST;NbmyE3V-6wY6W~+?@RE>}=4f
z^1I63dX<!z=<oZn=+?r{U#tFTB|OndSXd~k)ev`EmP0YCF+7Z+U*7)Q*6VTJyUX5I
zd^{??^V2D9%Yp|Cpn<W4?Q%*61`{-cm#vUpwjzH{F$3?Vo16<TGjHOG00l71hspkS
z3pZ?-FjYI;O1!P){k^$`kB?29KK=OX_51ZW7wjlFXW3xHqT>?jddE;dOvpiT%MtDB
zgHN8Mu<^^i*`#$N@y(5mD(dR11*Wd}E>p}fF*l*5V6IRjC{-ly*(9EGc^U8hn$NuH
z=jN;|czc-N9yA69j%rITzYe25mJK0V4Ne&o!}%ERmt6KeGuL|h!DjZ!Q>HvIVlOz_
zC8`s*C*rMuYi-Cs6@mAEZo7BvQg%MzlmTkpKYaMG=JQ!|(0vH%^C}MgtSBil0bPz{
zey?J2*Tv2%@8$N}@3w|8v@+OgbiL`-Y;gmRw5$wPzqU5o-OrD&onKx}N2ljluk_-}
zC%?%)QhLdgT0C#bX5pyk5v*?{U=_``CRbNi&_JC2z8_5o4menqzw^n-(V01O=AFvt
zb8~KO@dP<grI?{rWAWvw(oEMBtCP7F>c-vVUKh7_ma6x(3%kqnryqBAcGlF=O1ihF
zQp;8CmFZrU1}BTD^O-fS+AEqI*RDSJ_V)J6>*MVgEn1`%BW+t{vj5+&)m(v{Rp&SI
zf-ZmCv5sjPtAbNTU--ACs=f0rFZU0xdV6A`@{6Z;VhRoCs5fd%V&Dp_lXqCjz_rja
z?k2aIipqxC-`}{3|K^xUg9`r_*VfMVn%G(8yL`H0g5sQ0`OM1Sn+2jCPhH&r8chYQ
zJG3g%5LWY9Q2F`UpKrJG*F<h+n|=1!s?gO}_%<G^`Fb_{Ox>6HDRcZnt*5m4$LEP|
z@Tm}o<%_?Y^Iu+C`sa20|0K{gQXdX+zqzw>^25XJn~R_OJ$n53D&P8JC2wy{txo$R
zKW#z6R_Dwg;0hf?%z8Fe)PX@>UjE(w|8*d|)p=#;#*G`l>@QMK+r0kPLX(<JygdS`
zr@|Rj8AY6mmxznpQUrzf<4Fvs{wlOwt9Tpx|6#j4Xf*ZEp+g*;oP|Fn>}q!0df55P
zL*My;lf}yt3x6hX3D+0S$N2u%*6!%MovpX?cJod?=@Jki(An7;u{P}A*Y)*=Wp5(3
zI*WXr$iv7T=(lroLn=oE$JvjkSU#*?zi(0c`FWsQv)JWpCLB8Cly+_o=Ye;3ci-Ha
zJ^hqmSJlZvF$2))_?!3_s5C&LYPsLsMX9H!F}S$7fi9+az7=%3N6E{etxm#UXM&2b
z9#BrXyyw%p?GZXlmM>=pC6;YDH=W|*<QOtDGc~#vrBy82r)AH6!TSC$rz>+m-9B(a
z#sQRM+8aRgfZqChT@n)&_f~y9bpCw*ks~fbLP8b)|9+ook~!&?V%M(|mh1t2O~Qxj
z_)mbE4O7FvH7UFIrM$ef^hS=EkDBo5X}ZjyGvkvkE%CJZaDZ9MUE`H%B#V-ZB)EG0
ze2Oa}BSWLJv-8~f>ThpOw(&}b^mv$X^eHApvM9BH>X^by++1%9Rx+H5JmB<r36n<4
zvPxgpg7^3Kf~MB`?S6FxFZcU+MA&~v?&`}gJ9>Ijj&um#sr`QU#n(y4yRr&yesj8K
z?DV<>R3Pzwp2c$E{{8v)_Erna$edXhyW67nmx=kE0_UZ<-d<jy8t?nva`}xLH}*&x
zFY8+@`Zee$*8-9Kt=CT4H8^F=x~|dys)8Q(+p|4bKEJML9m_Y+1tvNX8ytij0&R;#
z<_M(9e0Rv)2nzJ(J!*_P`8PHs#+2Pm4c*q=)um)=x|L69m971s56tIn|1(9VpI;&C
zby$6ML#xJPABJ4e(bLU)Hi`FicPlF@E<9BxYgLkPZjNQCK;T=@vHT0m<$cuRK}lPM
zQDjliV>u1b-Hf`cuJ3&?LD6}~yIrrZ@I9UcnlQY4cKZYIgg{U}YHMiK2;Rq}0V>w|
zzBD;m%S^sEak4{8fh^Os-;Nw>C+?2RXon<5R|QZ9;+coO#ujHG2gOqsX3n6hJ7W?^
z8z>{Cp3;Y=a*)UpCJh(Kn`~|zzLVnuGTKjjDin!rxL`3C<oVMoj3T!dUOp|bL4Xew
z^1h!>O?G(Y<><)REvEbExO}~evGHU`N$fIN&38_&m$!H2%cawAY{?WB6chv<9~)D6
zR8;T$=7NV#VQZsWZ|0<(nPCW;*;p6fwSsT&!aFyYUwX*7R(m^#3#iJqob`^CU*7Ia
zxBfnl+uL$Iy}TaX&fl-9sMxq@ky85XmzN<I17uy%h}x3jn3SX>ZI)9ISO0S9^ol1F
z-6c#i1ol>aeRR(Heagc_tyz0y0!5DtfHE87oYh^RCejv<%c2Lat&RSCJ-&XS^>*1q
zEu6v~y}hY7H>KVwx$FxXO?|if{in<R_Ju#6PG_DlYu2ehKR<)2%0Q7;(9}}p=Vyj_
zcPtpbRN3n9{URi+?icd5l+!##utQ*7NfoF)(tD{y|Hb3SkA42haB*{=Ja>-m!S?%g
zhciqrZOsmU{&ipN?@g(v#TfkN*_@oH?7rjEDec&G?{92uZfa_>s$hN81j>LrF1>Wr
zoTiwdXyQ?Iut-cVro(SJ=onY_2S+-ES=iZkt8_km_;AV6rIzcNTUuIn#IVoFZ4oaF
zV-S6^R-dK84^&xBQL8%GD{U?$EBp4(j`#b1Yi)_#o+tbLUbQ}G*`J`GAcKgw_~Prk
z{|QU-uyu8J2a2%HKFjvt(y@>Kj~+d`^=r|QqnBQ$azu1|np4d1v`)Y&+r*H4L-2CH
znm-?ppF1yYp7*Bc@9+2fpC6OXe*!vv0lZ=&IVtJH*|VjYvuDoqOi59(ntSf2P1tJD
z%{O@*!otKD0s{l{9#=kSWC!h;U<eRtois`4ixErkZ*ayI?_;@eJpQdmi$JN5Fej))
zVP@xB^X1lY`T8?=%kQ6E<k~G^SF_{vR=>GcpbOC^O`e>2aS<znb=jK*!OQ&^jvPBC
zBqnz3y#0Tlq@+ckt2U>d-4LOZ_ju#Y91$_GU3M!b_jYE_P3Bv$hDq$uxrq#?<QF()
z^r;Csl<)iV$y?25#sTGi8>hfPLG7?L3<s`XpMK<si<EiZnGK1DcRZh0J;S<O?|7dq
zcmr3j`8|d=-5zRwb55*@+|0qxzkJ1t4$I<a2C1h+`tO%tTNCLs*XruepAQ!=-;w-D
zcI$Vi*0~^Cr~2uuH*zctoaM(L>bkK0|G%7DTRMGbn_0^9^YfR7eX;xXLV210e7~R|
zp@j<<+I+ndtatdxdAr{_{B}PSK(mK#izj}3eEjnX<^GC4`vL<4^_-7X1vA*$9h0gn
zUBu+c&|0ASn}KU#<Sai1_dc1ECnhS}ZsX+Qdi3}E{qpL&874;g_iUb>ogIGpVdpHh
z+Xpxvp4!O208~I*f(mGj{ag|=i#1t5-LEZP@2VEcg0g+M5qki~*-4<{;S8h5p{ai0
zR<6cN*48pmEfWLoYEA<cCNiQ9BAyJb4VzpQK*b=q4t_X;IU-7lbAf;YsN0wbvZg?#
z)@!3mgA>EI&;v#G91C5Gu5-UFI8&@OF;~BZ0aQjwsqI~Gf$z9M_)6Z&*W8UD2ZD8K
z%xCao4dC!(XuV(nvfrX@XUe(B0%f2=d)CsIn;Z5zdU<i(Ul;3~=(rEmB<Ne>uhrl*
zXR-Bm4KGl;)UC>K>ff)|<8^Aj%YIs8nbp3C(dxJR%CmJ$O#)HR@305#Vp81Vrq!V3
z?c=i~^>!bRoKeKvfGv*s6Zrf&*k>|pw4{0JYiw~%-@spaGCH0ERC4lyO3rT3MKp_x
zb69ja7YIZt?_F>~Y_6kNBgexBJNQ9OeQ;Pjdhr5O=)bX>0Lt9%RgMdF&vmu$`Pw?+
zw<E{fNxS1Rz{Y@Eub=>p{sL;RJ-bskV-l#rc8QxScOusUfmBcs%~A!~u@cl<0d)*@
zUb41s^I#3=Fajx!1Su_4t1A-QAOMO&B(p(16o_I_$uG$y=CpZ<c*xC{mzUrCc)Kje
z)itYq5$`4rmyRNkvsZ)U`0f83_<wfC>@}Oyukg7_gR2a<#v2=xf94%dQ<5?bvlhvn
z;Q8KZ%0)}FCU~{fUA)5k-Y+LmO4;HK^05&+vLiw5El9T#>|v1EmY}q=8q|JM5_M2K
z1sX+ycs7z%$3=3de9Hx$ov)#ug(pprHOsRkoGMtsE(6tEO5F}E8pk&ZZUMEkdcQO|
zMW=8?bQpoEM@S@UH8@R~2#N`iy9}#R{>>Kvk35)ozpGlPTh&}r=41itIi8&~FCe4a
zPsl-W4kYAl7oHN+jdFSZZLOzuVF)OFfNENp($wVReNT7u&hG5UTT`ZSOTqbo(-cr0
z4>BgTuCC6-#ck1a#TmO45x%osctLD#9LNG0X~)yHiY?bp#OiNxMRK6iLftCnP5cW4
zo_n~)aGafF9S=z>i!XbB_2=jXyKoJY*rFakeQt-A3mPvup&<kc%*{*GS^DH`L8pmZ
zl)MO7dOg=n+PeJRlOvtNQ{(h?byL5;yPLN^u0n9;XBB7&``-UKbLPw~nU~wla&Hy<
ze!Knh&f@fSyIyH++O%m-F6iKMA0M8@ZoP|Ye}ChVx06|Y_0^ub4-Xt~ZOc9V;9&F1
zySvTr?kX*wt-+<Q0P-g&-9{~aIWJ)O<&Wp<|4p7VM+SPWszt#AhW!11w{1QPIy>e;
zBfCY(3xSm@S1wt)^yB^i|E^d5{r~U%e+h#GhU5M6>ZYbsr|Cw67Q>jv^{wFZWN6h;
z1}ACX?=1%p9=ua_J6EFDjls#;*>I*0cu>y%-;ZWyc0PmBS0M~FwY8v28Rpmh(q!1V
zbLX14y|Z?|-zU96eM<S=Qt{K%be#i5MB^r|m;@eq^ivmgP&7H^{+40S!JC`YBe&&9
zYKN~|l7D|+kF2#=!;>c|N=ix`e0*iwa<8ru)zs8vkg+c7dGshLYJ1+>J@+=Hdanu7
zmXwriX>Y&&mRm6NvgCyy_ide~OmtOn%9y4mbl~yve$b6}R`&V#_t`SD@f6g}n>Fjy
zBvo&VsxP4C^pq)67z%!U$^7%@Pt3g2NgF3joY=TXW69E`jNeWza85{2V0iiR<s^nG
zWkfOHtJ1LCZ|<YV{q|*bb$3gz?^J03T@3v8)>aX5apQsq4)dyBY0j(rmFeW<q@klz
zQn~KWpBg4+=8G>&TH4x}0zyJsPNpy^=<D+zSejL_Z+_jc&bij*R`&k3#nb-8tiJti
zk=n^s?uv6#L^lY`TH497q5Atf&;`1o+dhB%xG;Qu+@D{s*E5)8UTW#-;o;)qniIM&
z`FNk8urRYjPL2+Py5F1yxwp49?7j8k@ndHfmzLY_H<!E&0<9aJe*DX)@QS+=xE2UJ
z1?72AYAN{t@2`w~-JPG6b#->x*Va7zbXuSNO=ogMgv9*XZ!<Ta{q*#-q-BvxLcGbP
z_3`#%`f+de?8~`n)W$F0cksc#=~=I@t(7!LU|?qBS&)B!U&)ILg7NkLXVq0MGTOui
zDhoh0+a(v)3v=Jz-d=n=cl*V)(dJ3X$v;0Hm(RSkgtOn~69)rZbL0O%&+S3S3;Nst
zo$~m2|Ky1i56;ft_p+vMXYun%Q>Gl*mU|m?I??z0_0MPL@B8?pcDeujb6;Lwo;&}&
zb;*>2&TQAub&ISkVRKksCgM~9sYf!c7-h`!WH>oFbMEh(`{hf?GXMGK8W@=`ygVh;
zGCP0YOgY=C4XLNaoSdCOUT}1DJoozV@9*i)&&|!bvqNz4#S>G*<2*w`rby|#hkzUZ
zpfUH1Y0HEi8pL#?E-Z58?$5ooE%)`D$Kf+~?6An&^>W!PKHn>BlAvM&R3=XQ(&7}I
za&@u5(-%+b1e_K>IVXM#Qsja<kKR>I3w6PTHKfG!*MJsCETGl^s6+%+dC<D5#VHz8
zbW4H;79uYRbLCD91(kZg9XZZk`eWB{&m~ag6L<F&zQvBlQ+_3U*chPl|J*7qExlz+
zwuIb!uVt)JWM9!7w3S(4mI~(ruCR46Cztuoo-;o^C2jK5!nU*0*NVShn5gBpO!5EZ
z`gGH|eztzcW|~y)ukQYT>bzs_-SrYn$~c^oRTx7W&!#P2u;9SYpAVlnKS@bX+AJz4
zBJ}Lr>r0pYCRTnkS^LPky5^t#_WWg`HR*qtbn<S`v6<!L>1kMa_V$k4;vWa{F8R-2
zR2Wm7G;4>w?$ZyAcYpk16_CAsC3kjAwply>n`Oz@<K&X>Z%x)d8@*lqfY6g|XXoFZ
z8~c3*1B2iiPZ!4!^WcaGhueMAg(XBDZM&NvUAG|kyPZU@+V<Q&*?av5A3Xl}^=6Li
zn?Fz8cYWV^3T$lkzaOHDFS<;Z`+H~G=`$A2w@xnJ^0s2<Z8L`5_5Ww?5X-gMw{Oej
z<0np^U0C`0Ti$IM>pk<YOg^3=BK-Vgdacb<0fvpf(YtbkC(J*-FLr-rO)W$9{~uFl
zsOj45o8B*T!@IE1Fmk4(T>Ulc`kxcc-s<mu^1Uc9kr8D0X`x@c!5Y`eMqhmWCFWjr
z!|gK5n=@s+@A>~eU9~Hh`D(TP^5t_M<y2{{y&eB-+u4(gPtLI@oAKd9M!)^*DbCe~
zGymG$Yd4D)tpB&`=Hu7Q78`z-I~|r5loNfs?d&?)Xw4Jn7yJG`ZS!wU_N%=yK|yEw
za;0tWwf9wvE{I;w_~Oe{{`}|9qi*j1{avb3KRrFI;8TXt$GN+A=T0vBB;n5gUR_1!
z(A)R<u7Nhklw5o-+kQDCeQM6k?T^#T?t6CK+M0DWYu(;5i`-jV9$vp+wj=lZLw5NM
zMNg;e{Hy3Z{`~cgg|^-HaZc0qV()C5`TI+7N?O{-H^t|7<{E#^FaLP4UH;RFHIX((
z+1rkn<=#H_x&QaO;@i)j=iZ+2Yx{1SeRd7+rk6kcYJP7?x>M6_Gg<2`&ojKZ;@AG0
z_3!W9@)r{yCjR+(Jx|Is>&dpW&ir;B9v&NxU!Oi}me=es-ILp%?aKZ9d0Q^eu3uV<
z7A>+U(72hqdun{$$<?2qZ+`W9{oQShFRm{)KX3DW&++TuU;X*NvG}=PT>WF;?YVMQ
z9~|SVOYJWItJ{8j{?|Fj|8XAJKkvu(+h)JNy-luo6wtq(|G}%(Y)0AFa@hDKA8qrE
zc`UJM^XACy|E&A%UtiOW-cWP&`Sd?=ewIZo`)aF--yHGWp8M_XZTJ4X>B(lZE$7aA
zxa}_JV&5MJ*?$y%7Tcb?pz8foe)}H{pt;WTVKwizoxQVse$u<k{>7hLIOXcE8K>Xz
zzP#+L&As-OD_54hx^VCDYi0>st<H_f`3Z+~x9`Zk{P)wkH~06?e>#8dhaa2Qt^8gT
z7AEGKBwf9SU-r9}!>ySmHMO<cx!a4M`yK1?S~c<er|sF-KYh9EzwzJh_jk8dmj3%+
z@nd28j&HkO+x+|Y?fciG2@@=5E-HH}F7|Q#^n1<i^D3QBYHNhFRE4dNTg%{8Q?uuI
z+02<ULDxpDs@ccP&Zoi3$|`qzj$Lh(r?2nV8)=V@baE{?Gt>BZ@@`>uKaH0!U&`Hn
z^8C4WJD=>Q8*YIjPcJNV_NuGfciimkEYo0yr@P<p`+Ots{k^?jg@qfBo2^{A^3==A
z%Wb!5>gk1*y}$Q%<Jo6tXNx*yURg2mc$uZ8<*A9v?l#*3MO;1o{KATgi*2`^JaHnx
zZ;r*ojc0o#jYS-08YZ_LFU!o#1YMGS+^n^=^%Ur?dyp2(njagIwnl+FXF&|9pP!wT
zyZ!e5{{3$EPP@9gp4wOY+h*I%z17>9G}1QTOx}IxPK>Ih<;`Si*Om9GEsc$XEvvq)
zIBr(_>`Wj->Z2o_a<}JNm99GVd&7<$5jS_2uRm_qwMfIgUoO<h*w}VkXMcY<L+aO8
zSLJSBy;8k%$&w|fet&p!ax&Kf2D$%lxw*Kq-t5iU8a4HBJAZYKasE9U)__TqCawB2
z&*{pxJxxwe7pC6}Na5Ha$H~X1W?`}8RN307t*bWqy12Obwy-$(`1nlCt*Nceym;uZ
z!D{EyTOpuzBdc?SMMXnXrJD~r>@ItorKF-G#x2(U`=L)esQY<S&BSC2o6@H4o}M+E
zdQYY-Dt&z|bX)edHIcq8ECFlZhtK`K>0-tbU+M48N5l`^zrR1qe*UXH(^psfhqo{H
z+TMIHVa2stL2>bLVMRvM?{U{&e>E+WpLO<`RJA@k3yXk&K!9)}XW;TB*K}G0oH!O5
z1~GnNirrn7`ti|G7S^5fb=I|IUS2kF#te_;esizz9X$#<${{aL4|K`1wa9X_+*=ze
zJ|_M7^9Lk%q*EBwn*I3kV^;g4M?as>fBxj;WYe&zt2sAr+^7?`N22-QZZkJI>oT3U
zx3;dn_^QGeG{184+_`1h*VkpWKN1lVI`rshH)HkDThTo7c5`05cp<fR4Oihx(5R6U
zhhmGHg;*n~!2@C+^I+0|IC&BSmtu>6Q$~+U14u$ZN||#3_`=#_C(I1uRMgemCruKX
ze!QlpX4Tfhg4m5wYiIbVt-q0UFl%ekg9D5rt_x##m&I*nJ-spcxQDm*V(;mCKYmnP
z*PS+TqGLe7gja>Rx3+YC`BJiO@3*L{$(rj|tmxRY$HvL&&iv@;>0aL6o_>C6_V)Kz
zZ%aOP{`~U?2b)DiL<HpJ{Sy)v+)~`Bp{uKEZGBt2uJ7i}n^UGu+hvnxB9;0%W1-bb
zhN_ACYJUq!Nxk|samI`lWf6X$q0)yBAL>MH@pv0h@n++34sPz`CnqNM$XHIgaU;U+
z|DC^;t4a@MZN0Q9)jMi?-r29$<NZTIL@qD$4K`i&$#0H@<7~6s8ygRQt~|5#<%^4p
zTUuHQo=y!nDti-AQ(OD<#p3>u?&me2Iq2;b7XP>D{rz@3-^Jbi^49EdAz@)qL+<ml
zv%%Inan)~44;?-%X_Uh8_*k#9np&Ir{gV2&^-`cQmy8Szv)R6H172KN8QgmRHE4$D
zRwAb&=Ys8(U$2IrJb%8tZcY6DxVIA+ZtO1C-+r%Zb@(4w-U~~;#lOA3@9*Ws<=!v%
zblvWEkLFds3p7=m>v#Ok&CMrIol>&2oT(eV?E`3J5wzS!O5EZ9zrUH+)<{Z9O0GIq
z`1!24^=f0Y*}eb%{x+`sloFcE6tSyB^Ww#eXXaXmzYUo4=kMRh4GD}lZ{7rTFF-eR
z-`t!&dEUHrSutm4n?DCFPJD85GH54B`uy5y)$jLCU$jUm^l?$e!&dPh&t~Ue;X8b^
zUB2$cr|R0HU7}g-DlIAv_l{+lJbL~5^`8%I3$I;X?r#iQ2XKDA|711aD}3x5=Jy5s
zn{#f(iWOONTcc((F){7<e9qc%_SuHNI*-=H?*8<2di*LW@dM%UwMSoGULGo+cXwN^
zwE3Na=HjTsr}g*y)YaMDul+uERbj7`X_syFw+}BC_pg$2ul)G&V@&zo(ibIG3~oIV
zj0d*guUnlK!6R*U=Bda$w_YhhIk|VD>MKCEbZ@_3H@lTve3fih_viZc(!Fk5orRp9
zF;vYK)eb9oazZdEDapgjOUcYE>}mxU7ng^ZSJJO9FMA{mo9h3*j$d`Gcwg!3Ya7$f
zO4a>%$R1bo(RJ(L!iiI-9{u+AHmF>_wXou>VY92NYsu?tXMa{s*NbJiu`!uFJhpUd
zRHEhct-pT#S|#Qj3YukcbZq>5-zPVEd*0L4>-YWo|LvWb$}0WF$3OfxU+b0YSujaX
z=d_OSsW)dWT9>+}g^95SUEG|{wdlF3Kvr|obSCbur4C&iHgQx<*wEoMbIS#jO<QL5
zNS-iS9JDg+>ZP0Fe`n`zvcE0;{7l*Y`Q^_o9`Lij|MPC=^LrP!W?wIPazgMi>xMmh
zVrHA=UOGG5ygAME)9j`urqJ;4>=zdnM(rqA_;GTm!y*Q@7-#3^`*B-u+=#f(9v>Ao
z%gWmN>b-mGK0iO7eR`ViuENJ{Z_28-KQFS7S+#QI$KL1X=B`dW+?IK?OLUe|YL{8w
zof~f@>z>`&SzI?=_xjrC=i9qVe|}26yR+E+;lqbqyu4?czWx6GzVzK4%lj2iPE3sb
zmQ_|#lJWD?Q!fvX3zJm6nI^5?vnM7rG<4s`Gc%1%)6UFj`13CQ<EN+Ip0TGhGBQ@Y
zPyexV*)p}%^z`hvx3)^z*X?;}F=@%`>+4@1>y>`>=8eg|O>fF}Z%sKVG}o>+D*0GX
zU~cZ(i#GRX+t=?qbolVqYuA?j`BRg7e_t$LyYh;C&XU($7<o3B=ighgV8H=%KX32P
zq6hx|{{DM!+09L<Rs|0n9Jn6rt^WR}>*bS^lfVA?Sv+;hl#KiPYOM+%wWz$jySrRV
zSNH0JgUwSXPQ3VbXIEF(lcJq9k3(07{j9wqV^!iYspQ!i$+NS~{dswL_jzx)yL9Ky
zo9}J6+<sffdg1lgtiQj$7Fo^J($wU<(Vkpdx;1{?j2SZ)Xf@mqv$d=J^~C)B*DBM3
z2M)p$|LIrQ$mvFGZ~!e`eR#Ot_xQ(?Cr<|Y`Ss=9-?#S4m5`lx^IYBBq)u*1KQHGy
z%fz#^v~<<#)t6U?uUGL@_n#LM6g27Lr9Y3Wr%jx=u$i6zSKrD8O_2i(vn>i2b#-^w
zzufxq<44BZ_S-5yr{&(;b2ES4wryd>&(2Id{P4rs+8-Yr{pZ_-rlzJka6S0=_;~%x
z(z4yLzP`RiJ7c8G^J2EAb@lcAyZrsb=jZ36_Ev43XH%)vet4l{Gh1o)wD)VHx9e%-
zt@vS_n3%}L%{}?@%P(j5R(y1dTOYo0<3_g0tn16)-_ul9b_N{?T31&W@P_l>#ItFa
zr|ZXmd2vxWne{^2=9OEvT=`yq^U@`ym#-&tFIu#yDeY>=ud0~(4-Xn&N-(e*M3|VF
zy?T7SU&^*>%aZlgOZDRRXv{vFrV|_!6El7D70uvf8E0piM(r+JJ2RkOLr?G8mzS4o
zAA3*NTN%H<uB)%lY}(45J0rWrbc5E%?G1^EkqJ4U&m;EuSnuVVo6~E5o0h-7w|2t@
zgVeM%DL=8AdA8NdzI-WJx_r5|xw&~lw9G&8_QMO8EK#{XZ~vh~POWWiQnh}GWo6qo
zZQfk__|~nc*gX}2m6erl`8!suUmu>HzTB-xLh<G6th~g;g<|?~IXc20cv%fRcEsr2
zd|RffqM~7C6(uSvDrJz+Q1<p#s#R3LsZ*zdDk^pe2?<@fabrb0zx=BoA0NAgd*t2Q
zvod;nUgn_|&RJHatMd1`_sgwXv&Lka_oT3OF)OD{6Dut#$+*2Ox2vNgATBQMfc{=N
z%OaPRD_6d{zkh$#_jhZL9dmnoW8>k9otj!&mo6@Le_CSo_21v>)U>p$YilBJZAfh1
z=%emGZ_4erVV<6y_j`?n)qF0j3|`*z^wzG@)vsQ^o;qWOM*s1}n>HCeefCT$`Y(5y
zsj2BK>+*F%!os4WqDwbzGIDiw%{<;GyKFHd*U#JbeO2YTQA_v#Q~jZ*8_|3EX^^XH
z>#SL`OtP+MEM2lh;(pBE#iver@yc3-IJfZ_&RV>6Yv|IYON(~KbaixG*phj<=YHh(
zZ*QY*tG=u_UE|@=F=_H-UX@?#H*MOaSMGKzXItKV{h!8q)4h-P$p#k}Z{D<NQ_uh0
zCF}W5{`+@niwY>8>@|5?w)<(>?%ij;zr7va+1c61|E2x>eEZk$?(SZ-dUbF`#g0jn
zCjF5+DZ*nT*MI8t>8W$(ys7T#)AU;&{Qdp?aBuH!w|=>`lE!Hg_75Ak{@uMcw%)#?
ziHU=OAwl#$m%?&I1_lN(XGRtVh7A&23Jl3{`|H+TyB2oYkl{d)Mgv1nMt**HO3D(w
zm>mgLTnrI>tO5)S2a+@zpxOjX<m~I#fG)Fres1ov#S91Xdzm;CG;FHB`K(;Ia?|a%
zw|1AWe`&$+A$l<blfk*SW!k2up_|jshsDLo-Jin1aJOf%4#VQOJrxV5Oc7C4R}cQj
zpx|I}iOE1qUEN)--`#I{uw4J~5*daKEL;i<i;IeiN}ivSy?Xt+wy|+=Zf@=}WyS;f
z{Y)GOR?L_o(JN)@b$wlIaA@e%X?n4%`ug}TZ)A9|-Hnk&K;+Tm$E8nCiN@}&3cY#r
z=BKK?V4d1$N*EZfUD=%Oe|J}@cVS`SKFir>m#tc*Wolyb;_`C;SC^OfA8cXx@Ou#h
zlYx?oip%BY{_l<CrKMNjxN+kEI}-!<Lm>kOhK8d742%p6I&I)^H574RU|{H8$iT$F
z5W#~MV9;=;vKF5iDqFX0oqdjxfuSMq+uF~qo|o+Zm)^>dU|?WiIakjR!lf1^I9c-&
Q0|Nttr>mdKI;Vst0CmRph5!Hn

literal 37855
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@`{kuZwEfU|Kd~S<Rqo?g|8_jQ_v;AQRIl|1XdTpfa}M0
zZIfTo%~~jaMbt6O<<z1bI$aUd)aFjr^Lj6!prW{B`pWO$j~ggE3wg};nPfTt`N_pQ
zpYBcPGFE@C8~*jt7k`l!0VfW{mh%^w_E==9)UoZ|o-7Cw5RePWF#7y%&eA@X3+ERc
z*Wg?LR_7m3ZOxzv(i6B<g;4~g@`K?d1}>1$4+&3(R*<Ti9+d`=jDVe+kON4DLtYuG
zzkec20Ec3Wz@g(FOd23#9wra8F%J#ZCU?HPyxchboJ@Xu(4w20(~WC?m2h!$$KHNZ
zW_@|NfBLmGk#Rjf9EvvXpdg!aeV%Oh#RcEXbeuYbWbEta*#G<3@48JtdRtFR3yZ!>
zh}F!QGh13)Cr+4fV5V`pS8d$(yt_L}UJ4aIKlgOq?sr;OEq{N1pMI!?)7;i?`Q?qN
zr^T+nFDxvK*;6s`%a@WvhYvGuh|qcQwW_J9>BPBnWwN_VUx&H%O1UN^D6sR%XncLF
zdGgxY=#5cpRn*iL1+DCQQ~&4V@yN|-ypz>@9~~8sU-RK>i@>4-DbISp+q=Jh>(C-#
zp1v_+N6E`cufH!@qVlH9nw6C`uIE(oq)C%@RD4wW`Sa&eJ9TU8*|OGUcfMH6^$UNu
zgNuvHqWYVTqod=~yvI@B?-cV}T3XIH`z-0Pm#^>BH#aw@q@;wL`r0CJ$WzEcF{>eL
zZPd=t3yT&n_Vo1p80R3jt@3l4ju`jXS68(^?_3+THR<-YT-A5_>n?>w*;ajd@ZsU%
z43k+!+XKbUy?bd@`YPn)*A{_&&LE=}zIl@q6dWA5`s$G*M-oh=yldYb?H1?c<5M#*
z_|SIz>GS8sudZlHndNvmI5@1lz5VuEP#nydA<@*_+-<w8@bR&wdGD*FdfP5sxKK2|
zUisg@e_JvxE($q5%SX*`o{i_@W4(qFJWqGU#l*y{>^pt>w6eB#_ly}cxKwvAbS)})
zbcD01si~u{Pw%Rw+T_kFS3({=dK9oaHDjlMY2zPn(M4jFpH8ZGc62DHsI)BeoqcIX
zVe+59e_vi$$b5R5uJ*@0_v?Q5TEE{j`ND;OM~@zHaB(Tw+08pSS-tq%o5=0S+jDL@
z-QJeV$;GuO_x3gxcJ|A=O0&)K?o=GUac-XN=?#g8IXF2Nx^|1Tw6<Q{obEqq(xfgK
z>xvHvixw~b`F8vLQ(tW=PQARmytA)wS^oWfdAH5;@A;IJnDpEKv#>6EvmktZ91AP!
z#a*S@P0h`f9}cpgJbAKEc7N&Xutkd(pFDe(bwS<VUoP(MyX)rMUhX&7tE9xFTTE9=
zsQYG4+Nmj;CV6*eELflbaySpqlKTJubmI5z3F!wVju$U7tjgc{xVf<jtNShSn`>o~
zeXVE442h^M83)hJweGeJ4-~Qc@qjsMTaKrL1H;FUA0>L-s=mB9xO{$H*CLIjU5*?N
zWrG++7Kz>5nk}w2xwG!?FF|?v{(}h*etdkKb7Mo}!^7>1!&ZYFefM1CjsiuHpTxRb
zj~sCcFaO*pYdyoVSgo+I(B}W2&kQ<ITRI9KA6po-Qo<;OLpN&6gBKSUuZh_?$@<-n
z=E~2{KE7DoFV?B8s@i&OZFF!%gvaY^Ydd>;Q{Ug)n{#_xuU_n~f(Hi}x96Sv@}(pw
zC}=~3&b-<~r%q&Toiu5Z)7@RAcel;<Q40zRir80U`T6<z;~6HG)<&CO$uiwt_BQF~
zr>ApltEb6Ymn{fd$-%*~z_nW}W?zlu?6Yp4pPjv{Renw@s;taRQ&ZFRm{VFx%7hs+
zPUP?Z>-P88S4qnv6}INaySvLbm%WXu`};M#jaRzt^6}*Dw>>>Q70u1Bi~7I5w)W+<
zwbIq!-#vYCaWRjK#f0GHemi@sw?ydhNEkHmN}CBtN}jy1(3z8)JNf>;+BY{gHov{S
z-8k!t#-Bfbv_6$^E84s~`f|R;&sH^8j=*9US69u3q8}d;x4*6a_9l>vo4Z?Pf6dP#
z)&Q%L7Z0}CT3SYO^6`c7ur+_WTYi7%+tcUIhcEM;z3j|vbN@gQ*PTUAyM*NA)=BWN
zrM|wlHt+bq_x1mSd)yWaNlC3*vUKUrZRsf~8V!rWR!==HSM9U2<mII7ct5|sOS{YS
zSp(v#-<od!wyXU8I)+p8Y^%Ng&dIsACz5f>g9iyu_x*mS{qcDtyIg^_zL{AV<CHI7
zO0Ju2zPX0MD<ELP?TyF#WP=%&=HA|xcl-L9$i)m@`}gnv^lWziuDxs^saIE5FK0M)
zYO40#bKG29K@3N8%*21sm{<8sk~QGjnVFBb{q0nr7r>BuVuGSqUf#Of`*Lq@)BJw7
z{J!rzUH0d%ALqQjv$J?z?aiAvy?%dtE9&s`$K(FH=Vluww=rqhR(%Nw3J$*eP1d5o
zLDC?>VdHye#g^|+#b-?sUtYh+gGs}MHzbHDLTLBhcV1uCgssm0z4^S|YKBvn{q1Wn
zo87B=t;-s4tY1F<O<j7>r(dtv@7`u9+|$z1l61aME%)o|>*crOCbE1;v$vXi?(Lpa
zJ`D0T9}XrZ&$cXH#-!og&R2RnZXU~rJ3EWJqSl5rH8tIt^!C$^o3B5=+x=dv;nNx8
z^E<YQiiv48Ha3D3@X1<*EPTzaxN4p;;}pFF#jKfArihs3-8r$$ceX{@8;O@MU&idK
znK@^UjEJkEz5V^GbGN6Tmt&Btda-c!w%0QK<_QNHlD_jx7&P?T|J&j7_*>PtH=TaV
zA0KMvj#wME<yKd{ifQ(>o~hd5({}7%G+E`;V*mMe45?Av8&!UPe}6o0`{nKV@k&Zc
zT6gaCTBIk&TR;Bu<KyEe&z=>X*4=(#Q>u4=Ts+4^%SjAef!#V08yeK-RWuzs<P@SM
z`t{Y-#c_M9w&dTR_vOnMrPpk7b~O?WZM@R=w!D3Oyq|f>4ioRczrHeBl)Z^q`8afC
zh>N@X<SA2Jii$R^?(H&=;8{9vWprp#QWC?Cf`?A6w~O|r^-7tpDu_0J{Qf=v1G9yT
zwbtvme30>EXkDQiwl3!6j>5+r{QT+9&dltQG(Pr~l}|ukK0f8x+RcyBwnpXO`ggXk
zG*ADv)9G_dOjJ~s_&mR=axQZ3)Q$7z7xOyh`%d`y?Q5&RROe}pf{WOS)O@e6+xhKr
zzdh53OWyj1nU_?yKUuGGcD6bDgCm{7=C<1+H>WYou`XYC<L|k*=N@}0o10HRJzf8P
zf$xD^2Y&vU7BX|o?YB$wPXC-W*QRpQqsFPt+t=&2tdIeP)8Uw%MXht@$e2j+e*E}x
z-P>~;%g^b*czrWxo6_yPolnIMTr7<dN?*FX`1v`8nx9XnAC>!lH9UT&Y`B#7G#$nT
z-qZD#+AUX`Wu7nhK;m=7+6@~F7`FfBz3+2-TW;X$t83!-?>mxmXY$pZYQD1s1OyH|
zJly{C=kxj9w#Txzp0a9i3MmFTqE}Qzq~PNt*X!@ax?98JDp_3vcYM7TefL^qao9b(
zUoVu`#q4CVIF|SJ?(XS!wZC?3ef;H;x4xi|(4k99y??$~+<)hrs=E5;FPHs|tH0$i
z9P5|&uc@(F9kw><-=Cj($MvGNbUZyhU07QB^pQ^C?ih7@`}vob`|r-Zy(Lq4{oZd<
zSzBkB->X=x<A0hra&4Gi?5>bU{p$G(%b%T*^qXt-RP1#8|6k$z{{6}p5)ztWk~!)2
z$8#H}U)TGRV>B~whRxCA$Bi>DshmkOR(9_zsgBJxlhzJf^WfX<{Pj!RL#7-|c<}Xl
zJbS{O9fdNMMMrY~``iC@d46uL;Y=U7Zbyzl&J;-r#Z~JMxASW^2#Ja=HOajda`E+7
zt_44S{?z>a?QOC3w-*-|dpS5XWZ&Ie_V$)$VqzlK0+Wmj2ev-(C@b4`yE4A!W9#cZ
zH*Q2Mjo)8)YVG!Wt1?WaSOfn3`@Vm7-`|hN<zwG&$-5g>`Jj<~idpV0jRqkJi4|+2
zww_x1Hv9Ta<|$!oqcs2i{vJNdJb&GakX1?78A7Ja+RekWU`2@5QpaXCuia&DMeObE
zSpyCoIyB|$>+9m3KVPrkUpDvh5>Mf!#m~=yiqY4mTA8v3)~wN4>OEa=-FK(uesibn
ztNpE2`ubYw-gvLaX{QfZJg$DRu>H=qXdSWC3kw{%7G!LVS{l2%%xiz$-zmSozTQ2r
zy{V}w=%_-=il|LIJp!f<1qB9stG+(EvNCwdk|h_mWCrgldwXh%W^l%Z1&y~io}Fcy
z{Q22go4;Q!zqz%wo0*;O!iqrUd9~jn)%@q3QSP^K%F4=`xHPPdU*4}@&bH$7S@WBl
z)A{ZH|1myz@ZgtscV|C5+-{t7gyZ_g^1G$tzrVeGymWe8()D$*Ya%u_{rdXaxa38^
zGXMF0mzVk8y>%^XtBRVMkg%}x>uYNxH>Ge&o8>qxzkG3Tb@{(f)At)xe0ZSLzuUQ;
z??s8#_TBz>d^|ijIy*bfZQuR!)Y^WxOnSP0eA(@FK`T9cd~}NXlNVp~NJ>iT{I2!x
z_I7=cFK6fPQ`FS#Jk~3Hd2O_LT=m<nN$D2%>;M1NiQLo@xjC)y)fLT8pFYL(%gWqc
z+u7N9<k+!YbH!z3&YZXZe`fjox>KK?p0+G`A<)h*zbx@^o6V00%{Jd|B%9aDJ@|fo
z`I72?ZZ0l6-tiUxtpw$aqg|pk-)^SMSe0}LtNRJa%b&loF<H_)Z_XW7myRqy^d5*;
z($=WJl_BdSXU|L87;(zx_4T~%i#58AC$IL(zP@g0{r`U;`_^ro;KUIqD>~!Mo{#^Y
zgW_;&V5-iF7^zg>e+O!xZ4z+ect62E3B9wXm!R0PVuAJhJ;B%Z3OilV2%=w?@AX>-
zmKnNXn>H2im2DGn;?U>f<a1d+d3|c2>65u(ymLIgo;_|oeeor4#+FZ$I&PiM+L*98
z%0S}pUfC{ztH*Y*zh4%)_*be``ssD|Z*2X)p<PKRRP)096OWbOuif<8b6cSAnh2xm
z=WO3CNZs9ckI$8(-+IgY^gg*8$D5Pqe=5^(s+fB<P5b*!@ky5hR$nd2y1qw9StwLj
z*LL##zIp2|WqUD2^s=zCet0%t{%e_pQ^lR<^Rs^}`_Q%Lek;Shxtpi-aPcs&5*G70
z@0Y7>s1$g$Z?4y>Pb>jyjiBDI6OOL3&65*Ll_TDU<+m$lEhr8@H!*a=)3*jK0$XRO
zG&ogw?7n`xQ1kVq?S}<SFYGvf{NsGv{~yaFoI0X>gd7xYj%005+B9pAY}<-PAF;_H
z{jCCWs+<c1<PyT)XmmB5RN`EqVZHgR4(9@aLyJ`yMGi5qF*`ne`^~g(MJkKbj3Ry4
zeV-uURM7;osbO=Ka_oUcHcPl8I38wBV&Hnnc<xni31jysgWG37X`o^XSXl^ztE&fV
z0LR13BK-vY+dGTZH$Sg&@(XL*?kqUfL&zae(1;Br8^rj<Xm6Z<K><hB);%IyJF|s4
zLe&~OHcgH^;KboSdClR|x3=e>pFgj%uVH~ee!G&^#G`49OPDlH9ZxabdC%F2;~^*5
z5tmqXw4AgWKzdjLIQS<-9$2*JOqg-kq7xDhiY@M*Od2ih9;^XVrWb!KSjo^eOHW_F
zUw{9fNn5s<^v5n<u;4&)?)5UTNk*J5Q>Jgu(h+qCyu5VjQp2Pp9H2JT%D1!5rh#gy
ziVBOy#>Oq#*ZaP{z8?O{w5Ac};Y!Q<#-LtIg}>cTmH7I<rk|gkO@4lE?w1!Ao2%dL
zY`<Uk`|Rz7S2e)aOk(KzR8-37%^GkeXu029P<i>(%3N8wS=D=*LG7=SHePAB<9)KA
zhG*ubC7hq1on8IJBir1Qq4fj9brk_m23N_QyBd}<X=E+DxjFsvrc`e}Ih%-epSS1V
z_e)Gv+<w1qclK<rrH{Vd&QHI)t8}W!()<b5jWJ)3ipK{m_mlng{r&rGck{M?{`dR+
z=F-<;N=ix+wpAv!)!$02(;gmb{qx~4zXT6k8=vf{zu)i2PhHrZbt05;O5}k>Ju$Hd
zf*3`%f{U*wCnrbltFiokuX=rU^>V+tJ8FIwbv`eBe{b$m@99hvX3gSqC@I-;+b}RN
zaLJM-6$-CzoqjHSAa-}z#=N^$%lzk`(_X(PNQJTH)ym~JHl=dw@A<$at{3xQ-R^gf
z+U4sOl)t~nu;>53-)CkRHeZjgm+d}!XmP)tS6G->^0A(e#|{f#Z3$s;t+Z6<^JERU
zqSh_0|IEMsm+=38-}m30WZ&@pUN!&Zl~2x}vMPPG<KO>NQ?(gbSXg$*K7Rk+KP^qI
zYte$Bm0E_Mz;1GG=bJcbl2b%P#KhW}GiQRDqHk|+zr4_yogpYFXohXI+1~2!Zh<2A
z>i^fKot<^mnctSBA!_Zjzu)gqXSs0Pa{r#Wk9W3c=+0zO%9@>edYWPWJsZ0}9}X*>
zly{hKSL<~*%%kJ+x=2=5)*rur@7^XZA|fCnqH;1`@<$DmMcNsOV?C0GCn~#ly}7+T
zU*2kN-?z87cW(m)q<CBfW5bgtDd*<dzFx&<_1*sC5n&NAu}9CJKmW<Duu3(OBWlX@
z62|UZX-`j0y;Jpi?VrEz>(ft6P&{(v$d0$~Z*O0}dQ<ouz1Uql)GDs5jTUb>JzZZ|
zUjDt6nyu~Kt^QN`&Z{?=7kzx>>g42f=ij0g!OQ!yc@7=z7H8z(<t@F<-&e?WeV=7(
z{zOogTEe7}HQV3*@07f|yDqK{*Z=kX{rP8SXWy;5JFo6nCKoriw~f7))~T=mWv$Cx
z7GK-|8lLKtd3kGJ?eDT(B`+V%WDoH6WU62eTP?cvR_&rKZi^3QZC#|nCD#2o?d^5B
z$A9WqhuZC_ovG5WXirQs11NcO*4Nh`I&>&vb6Riq*?pz2ukAecacb(Ll$aP9W_G?O
zSHt6%mcG7bl6k4+=jZ2}v#;yjtA20mZ`%^(DRe-(qq9>{U;lh=bXuC)#EBDEglHut
zCo`Tnd-iC80mFo;Q&|fR2YorMzyHh}%i@^*x8IiOghi*e>+kVUYwY+miEF_MufuJ%
z-g$XHk7@n?zW?y4lA4?xo$PCC7N(z{$0KRf@_yfMzP)kr&tBL4`}v$l+N_69)@p$U
z7b7F%nc3$3M~)mZ+Wz#k3gezev)o$~CQdx~^78V`8ygfE_W$|BoqKBwqfC8gOM5%W
z)$ew_*1P_%rG<rwnb|vM`+@}rrfOKd<TZ-hU{>hMG%@;Mr_rS7gPp5Pic-AKq@5R0
zkTS_=Sfr76dzM*l)WfGypdi{`XFGG|%$Qvzoy&Y@FS?kab!D0Ur=KhzAY*b9=Fask
zD%zyo$j!~IY-ToX_xpXb?f<^?-}CvL^&I>9dG&uD%h!B5sm_qGH42m(wb$=)nrl^R
zF#GJDZ@030<n8~pU9WlADlTDN_U66eoc%|ZsH;_eO6<}~+Zt(@!5hRVlKO0ya7PG(
ztEhz4mX+I`HMU>45U}0w$D*7XJI0tD1&a26zX(_DoflvCvo(Ew?X>Cfbu$^6*%&sI
zybPLG^-A;I?)P?w4jrm^y>`2V*_-d1zVCj&?{xgXPvUO9QmuZ=lYe}8xaZHO)8>29
zVq#<p3k%oX|JywI!mCqpY~oj^U(HiJAfT|h!FA@$HEKOpi$UYe{hxla6ui2!(r2#K
z)+2up9z3WMwPnSTzgBbmA~&ZQW?$3sZ&A<ESber@|GjvvhDB$5#Dp2!7+x}oIaN%#
z!yUoFUl7Wm$|#bWvTdd;=YkN1RslH`aJ{)Tn)3qt2^E3BG*Fcn!U`^xSNm!;EUNJd
z6K1Sh$-t#(;|;2M9d<RiR?b`lQdTh!Tu~fNQ*_YZ+~9h1=Gs2P2C>;kZ!hFf%rXQU
z@sdgGY3im~AFluQ7T*A?jOWB2C_CDBR&V=H;ic-y46Op8jv$i{L^87Ml;5Bsoi4ti
zhf&0-ViMT+tM4K>q*NG1QXkJ^Q4)1fY+?6g(x|z-@aTuH3jL<}TO%)Kmb}<nHIqZ>
z)RC*KZ%%SOIGO+Oblkk`c#gogAf=P<GO@mt%f6SjeNkvOG+rOQV)~ZCy1{@s=hHrs
zL(@H(UZjfa#Uz}5);q(u^&a2R?HXkUsa0z#Jwb)>?gm?{$`eyw{xDZ)`4BmYq3Wjo
z{y&H8?Pj><m5FK1?fJRVsOxSZ>qmjrXS>24doVmLD_ErCBjzq{@L;D_LSmarL+A-7
zM)iodZw*=slsOkn=asRTu>RlXNgqyVY*}cTQh4sR;?K5Ks~BE^+5yK>OdsYK_$Yk3
zVd1cnA#CMTn?rndU&<t$c1&d1Ahl6k>c=F-2#pVA8e8WlmG?Ams#^B?ZY1NC>@SlT
zx{M5OpP9Fw!HX#()$Fs{$v2M~|2=&huqvji%1T(>@5zskkEh<-b~P*Y|G&R$;`Yw^
z^5s(hb3b3-r)OpwyVmK&?TL747*;-sAxwFjOg&TQBk5xc7F1ZzxpnsE)8`Ad7DTfK
zq%n3I8AST5GgVp26tP)0RrK~xYvqVe`GxoRmY;h1<jIGV>hnXYil$DP;&OXiE@+^*
z{>NeYj-H;BTU#=hT7BPmTyAmV;WpR0cY8jc^XlEGcA?6e;bERc{3p%r8yi=CSz3~x
z5y*F4t%334)O&xnf(y)3hb%c+Y%JLVgdF^Lp9$QTX5t*-!lJuJ)^Dv**_((zfBtxQ
zdMYX@HKm@O_VL4E{>v+a)!*&={ciTW`7>smxU;kP?lwstHviV>Tu-Kmvl1L>Dyx4?
z$#c0dr>y5wna9@2pHH867Is`Wmo;bGNfm*>s<hRT^?U8Lrk-jRJ;382<lui&dFoQ0
zCG7ea=2Y*M_1l`XH7asXh2g}B6M3XUzHN>0pKEorjaT}|uh;84dwN(BetdX%W~Oob
zdAr|hLO2r~92j(?Jc9H%6HG<il-)LTsorsAD9!Y#&u<Umj(wZ-Jw<%OW+si;1B-Zk
z!i1}O<<>^MzG>JXWq*Fl+s9{~eA0inP_X<`claKV&D(EF+E$rFZ_7!1e5`lfTTf5V
z8#$`_)hQ-Yon2i_53a}8y9SC_mA`va<}+O{HezE^tNWvMYgHK6EPHiv>O!4F%fmmF
zvpbhA-tN3A*2b3Yg4*T=*Pk=isPR}erwboA<nv+u>zUhXXNU^N7uh==Ddd;0w4RgY
z8Ym)H`z0{^)Ab#N$=CPw$y!gEHZAPY&f4GKQvd$?%CKa~5(WV|xp!qg85tTYSFT*z
zmHPG7)fHE>nwpz4Z*9>8H6D|X_vt=XUiDLjam}$=h7<n%=~caRG{P)s`n7v}E5EH+
z<*8uA7BFSv&8%Y!Ocz|uu)WN>=ElJ}%*Q%T<=<|<x#2^;oXf#;%{tD#$8IZzN_Q<X
z$h@R-ZEbY8%1>r@)__2-c|TTM{PQp7*|TR%3$DMu+jsHx*C$V(F4W-Cn!4)9HZ{LF
zCw_c<%*o5Es;k?p>OJkl3FZC;K`SMU(|juB;(Ap%6HKo+7K%(dD#Z4IBbsCJ!tKth
zWMh&UY$F(_q$apXM!pSu({*<uL)9v#j8jY^Gg*Q<Mc&k$&G@wQjC^FX*vq*6*H*9J
zck0{Q+cT}p^CmvwKagUSxPAJcx+^bBUX)ldC@IO*?|Aa`si26+6Du`+{r(RhK1i$8
zGkm{O+<*JMa~sdX=<RtraeHn&7jlSXTgJAd_xXz>E@GFa>rC1s>-RRG_4I)ga~)hV
zEsu9sZDD#*b>5pPB68nzPQBum_MeQljraJL-@5p+q(|O<-t&3YeQTq)i`~4x#8ddt
zp+jDOByB1-ypDJtap3dw^SieeK0L&Fecz^ll_6U)E;ezC>rMH2XO^E<gQ-jYKYs3?
zHRs;;B-$=C`B3IzI>(st%LSc;NH(`A&7b!!x?WWv)KUCwcL;;FkK;r4e@7zCjHmh9
z?YtJBx##0C=`XLYcE5R(!^SIh<XEqC=KXzpv;QA#X3w|ad~!=Qs_NSt&x8a8`#&F;
zb)&bj97x)@q3&;08=veeD?NMr`T6_*PHW?pzO*$v{6Ju4$jXqsyT{cgcj`uOyRbHT
zyI1ud(^i!R(-X3Ldbv#JU+liPM!D(PJ-(ICg5E4JtXRi=BhPjD#gjS-fof^1CHG$Y
z`1Hv|t_5!ToC&NqH-6OZFYK)CNmXWasj^;@<-0a)bH&FbkTV+?nQ!bW)%Klj##*5J
zJV>gsvC(Ia#l)4t%NJeE0;ODTaXl4X-Cj;%wH<xl-rmVaIs`!jsZ$x|*;IljU)tsC
zW<=-j72SOEjQac<r=lXG;N^a6@36-(doV>D{_@oK4@WZNUWtR-uN?mVFKeYpm+YTI
ztDpHP1Tl&%P1!WdAVc;l-}zp~Gc5b9CNYFH%(R*IS>Wdq<2GIi&d+5YPq!`c7C&?I
z=2NTkI}?@7@4SEh+&w8tY2m`YQ!D(ICm-z+?U6R`+kUUAyYllh(V1rgrHs?gC|Fp`
zIB)-d&XXr8RwXYEEc2Zm!})aU^?hY~_wU$Y;npK@(BJ;=kwdNAoIE^Bl8^W4L~J;q
zew}p+%LcYr=Te$F5;@BY?YT1#)`EifV+m7*uXw@2qsHH*#kTriRc&|}5b$Y}^rDoV
zOEyetWDz_qac%M8`?nQCJ@)t8yKSsW+qv+?i;V4G{~g%K@p)6~X{{^kyp|@Nnxg45
z(`f0D<VA}Xb;Ve#sI<&9P7ix=Yip-ULtL8K?33qS+GJ@kK-U7CbK7~4XT_r}sVa>w
zpGEm69k(udQpoQb;jLL_(B^zkwcjLvV`R+f11aKD-mlMoSUt!40K<zdRytwcPvehF
zd0FxP`SOsu+goF-jz=D1kh(m-dPc1Fw5rZ`S5Dqm<j|iOc_40E$;%+C@(ky!Pd{hN
z*UWAElBy$p^N7i{4@_NWUTNF97M3(u7Vs<xTkE=hYHEVZ%b9DI-9OGyl_PZGDwl%l
z`rT?>R;R`67PD_Rn&)_Ct?0@5A96vhf*Tu?Evr7s1QvdLYGvQG&E`~@-{yI#JV#qX
zW_vAvwX5OuB!+cywQa)cHo}uX^tE#HPnsRQ%Pa0`31j*Ri33Krjx$X&>R>#xL|nhx
zT1HW;Ri$C81IJg%<6$NeGu+cJSv+|=VU_)J35VURI+auJ?YTYI;gkV)#jh{2Ya)x6
zU3x5dFLCRw$|n=$cNQov4>>-2Z5q$6)tn2Kr!iV<H%wx<H-(q`{$~~G8HX~iUFr+G
z$LHDMrOcV2yYTRQ_DDDPW5)C4WFC0uw}<T2EW7Zt`PzBq&;y^s7`VCCELjp#=cKhq
zS$8diYvG=CO9Piqc2Hs5v(V?<2T9wVX9U$YOt;uoVXdO5HC3fyt55mAGag|ZXPvA$
zFB~!PWBSpcHw|1oiSs-ePVeOLsoU3j<;owge)kIZs9BG<o;k1Y&h%nqDTDC=jo1U`
zMN>l0EEeW{d0IZwnW1#A>?DDyenJPLH0I6oNzk8ed1`sdQzQ4ivO!-L-*8;Y=DfmP
zttsN|{&0rVMcO->m{zMaZ0-2GRi~8oLXhZW2csoS5lq@@bx$(GK5=~iDEYU-U9Gw!
z%3J6_l-2|dx6RYcc%IKMNwcn>9C_$^ky=BY+$x4!r_8x6?C*Pdb*VILZ8c^*b6)?h
ziooWxF|48vFPZfGjH-XC&-Hw&AbiumnC<=_6~!zAPljwm(X6UZLdiEz=<7T&t}2`<
zz5dQS<8^BpsvguG$eZkN%7QIGt6{5qrB;Ix+lH*02A_q4f6TGl@?6ku^R$FVdt|2x
z$f<KK;O}@CrnaGd*`2e?OOl1_r*3Rq$F-n+SHo#bPM2d0*YwV1<z;F&$jxU-+TNfV
ze~clnbQbTKrOci=$xPKddY=cJyuRpz;3vQDf>K|;Jo{hKBReOJxj5sv=Cx{To%e;I
z42Ktd@Oo;tR^x_f^~~vw8*hvHs7Xggs`;ozFFmHRXYm?Qhs|gI{FZR=FJTm4(j3M8
zD`CDL!)K4j(#JN<X@7BUzT{#5mdi(OCvpZZRbl*MC}@(dBmLs&=|Am)I_WHyF<;6e
zLeI}+xR%M9xj!W9^0`&LVUK69=4_jqC*+a1@Ucy^qjKnhC?!)<`DVx9+FcF7-yABu
zk5}Jkf6uZgA>F+AXNTB|i=RZ?UmQ@r$LGzlegew{_pRwV{)H^|PCq)Pt$Ccv^>L|n
zfJUGG!K%Fv4sG+wy*ZU(+9IZmQ)g7ZFH&Yae}4O-iz_<1xu>vfnC9VoR^86-##Wx5
zts5q+xxC!l=3a{FPO+wInI%)>8Tafs`*B`)?B5sP7iv8a+?UAr_Qu&5w+)jH)^trQ
z$ZuC|x$eRA;&4xkamUV{boQ4rPn~CNXy)G-_$$>rOXn!xiiLjJ8)hm#j#z4%yEQU!
zWk|-AS+n~X@0eGcy`EpiRZt=<)f@Hd+Sln&hbSt}Xkt1pap3c8^Uta8@2Se=Z;LbM
z-myu$L42EIjQ@NuhV!3|xnG>knzvkhy+LE`k;|8FCvrY4oy5SUlyT5`O#;jPq6zDN
zOi+81Viv}=S9aEOi`@;OSsicVR)#vPzT4&YG{X8#+UWx~eAJBkEGM1+Q^W1HxNleK
z-=}#BTV1lU?0BXA#4(<+DC3#^l1=pCYxTyEG}a4wjo!O!)EI5fpVxV)H?2tjtmK)=
zGRt(80~dZO%Ww+ep2Wa4{Z~o4Otj>g<$sRt|Iy%<lg!2%^3O;!Zut$z(y!eM;`DcH
z*m`MJ**ONbyeP&kGtZ{Xv1m-%9vqNx^nScn!&cY0d96)M+#f$4TxZx2-Y0i7O>gI+
zyiK$2fE{3v%Kzhf>w;ff%@{)hEDqL3y4deaFyQ?1EYk1tT>HgGAH4n0vLZ}{agF1)
z{QV~;skYnH%{}(zdEhqV9(~KhZuit1|9_I1Ip^b#t*d)BGja5Fd8Dc}gkNW1$*WQq
zn0>P4Y>LwFH<2%y)};mof9B-=tZZ@PffvK+7{)bcST5ZB%e{a9_w17{0@`ZdHa1vp
zNfi~&IQZA*bY#^>t|}(ms<)4i8~=FFyjN~-o4~vUU&|Qw<-NSL)Mt)`VE5N&r|Wd$
z>!v8XuQSLBS*_K<BlN<TX|LyF0sGI4@|UL_`?8$d|I&ngp+e2aV`ekBmAB0)4w%4p
z>;#v2F1WYK@Z;ql28|6O30EY$WnTNR8TH93$KU>x#Uydy-QDS0GVLGMUAa>8>e|=i
z8CP~)14rCzUZDd_#f`6RgI~rT5Z~_TRDb;c^+{X_X3uY)Re$qze#@l^_k0$L@-J9-
zX#KXs?duInUxm%9`xO?xys5y$-~aj5@c7hEPfnWT-r5p$dt2068Jmg;-qZCit_)Ux
zb!BDo<>I2EA`gFm{lfZYHeLpU*=J++MErRrQTqDY(fjxJ#~6m22Qhxxbg-Fy^QYZc
zTdw!+d%5xVx2097wL3hb3iaoIkV#+Z9=`9X;XlXXZ6D<-mxNW?Onp3yB_O$Bg<nCP
z_tGtI_V6262pv!>oxS1nmvc$|rDg1KmSsInOx*weSuI+$gegLL$+Bm{qM{A^_fKnL
z(!O@cY18?+%&rIXH0u&y%w1l7$!wi&z|GhLU5l9_)?dGRe|?&ksR84b<i`^CKeB%R
zD5!h#k&N<>X~%!a=T@xnnrzQ7`J`9bwwafgZ(j9fm#L$lAK(0%PoAA8Ln>8ORWEMK
zjRv)j<o|tOS5j7<X_kA-_k8r83PWCLGo6pei@x4}y3o1Z%O>sWs?e#wBKCM{HN=TY
zNO;8Tt;#Sluh;zc-hXlE>e>INKGt+Q^zvZ*j^2}V9_)XUt~k4*x$VxuwKiVD@0^<N
zWq+L7SuD08c=GRu*Zmi~yuf8%n=5W`VD8#?DR&o^s+f7}6s<X%a!5k(;R*(~uhaD&
zL><}7l%e|hiRYg~hc$Q9NY1|56Sch9`d`hl%5%%+FHH}2H(wjJ_Gps!U0IjBS3k@X
zI11NPzg)B`kTXH5{pNY6Z<{&lm0liDzH_|hPv?iMm~-~0zQ6Zh8n{?s{jo>d$NFTu
z=g*hd)YNowaoLb_(@3uFN1|2ft0Q;I@5er>RCe!Ml7D~E-tf=Q&!^wpQ<-5Rwf*hs
zX}XJJcbDbee)K5od@j>crU>UbwzGZR+!D9$aBh*}Ju7jdx#sBRISUy({~Y=M(R@+l
zNsGSE%w}3IyH5wNd&|VOBef}c!k?wFqIth=c`7jcjrx}ScH!2ea@oc+J92JM({}IQ
z)e9PiH@&}=Gr_U3wP&$=XU1KrkX1>?8Q0nGnK#e3x++a_hHSp$^yv?8Np8?8-RjS9
z+2V}aGQ;WL&Mde7xx{!*{){7ayFRYDKG}YU8KckVA{Eo-t68ZBn^<eU-z|S?_5aGs
zV9=VY>+$t-Pn_@w(Goq}&c8hU{5;Uyqq&W_iOCc(-KZUZj~qR^G2^0AT*X7yD_P&C
zXecT!Jn<2<DzIy})g-P2-i`V3T2^zVCZA+BZ(q+)ue780`Oe<wo{t6CBaUUMO?KDP
zm2@g*yWCOtVntfA+B$!R(#C?<#(nyye(zfuaQS*T!|!b`PIuJzDXdoL7Fb-}dLYeA
z_~JHQ^{{nE;u4PDzrT^kCn}1utEoqG)xkNO3-<5tYhuz4?~_$t6KOoD{EdbgV@!31
zZuz!dm%mmo?Paw29Ivs1XRX`L{PoK?AE<sS?s;!<WdF$rB4;Ii<d<D+VZ6Gj{b0(b
zg%?-+cshNSmCUkNH{O=H^~;@|rW<`@N8#e^>YyMYv*?pYc^6;w2ni8k*#GaBcGsc{
zJB!n|C+{kGd8kWN`;^S(9!cYXl_56Y?-ZxnZC^H-WkcJKr_)37b}rS6j9j{V{Tg$Z
zOI>z*9OdsROl_8Vn7!=--)Tul8{3RCptiThtt#s)i#Qb=+U*b8OIv9*2FjkkyXES$
zc?@m8+Ar;^t2UFldEl??yK?JmX-0w<m+}6#`^6DjCg-+zS_g-6*={E{H^qk!>z?*G
zSA=I}*`1x;zI#`Lai8pBztv$GJZ(wSn<DE|Y$yNrFZ&y(De7>P@Amx$J^iLzdr#l|
z`0sli(+q#B<q@Yj!-^-FGMGG-`}HAQ%6P#o{rf=?8B23-d#q%**Rn{%=GTkG>z=GH
ze0*$Ot*mvKitgGc&)4VQ-?t|I{f_clFE1{JhY#PC7lMWlOt<EERumN(8K<91Io2b|
z!onhQ^Zw@L$rf%UB_@A=eSQ4(dc3-#;zFP6E6%Afu2KB<)_Y<0b&0UGRxjTMcrDdi
zyV5(m>T~^*iN`qWo><s#Xx)DCk-IV5rH;BI7pDg7`N;33Ig3HcY2owe4X^kOvdn+9
zPF<baefH5cR-V4R2c_-TMQ1Zey}okLUaPC;bGm`l>qTL!R|FsT$jaKM(qKBHT6}{t
zV@}oozZqYCDTy9n7UxUY8krfte{Xj5(jLY;zg8{ox%2GeqThQ$7)>Uhb}cLJTPyRp
zdeTjAnYo#VVoRP{C%p)GY8cvbGG%e_at*uxe-t7k)tsDGl^=S=i#g~LH|fQ#jg>oh
z?qqoJ_1)Eky>b3=adKUY7HFkjKY3+kaA#lNvyaE+%Wum`OP_vpw7avn*ELY&+xz?H
zdnAp2{CqzD=I(NRx8#eWvRO)=4A~v=b)JtK*=KF6`5Bns9+bxDQpCM@XX{0c8#@o^
z^?kOro_W^w*duq1uP^;-t0p+)FWPzZv+>Wa)eKBq>Y0Md4u3zKc%s~Owc65xT5$sl
zwWgkUlYJ-JCtpo*N;VL<w?=ZMxZk7u24W2}W-$28J+;J@duMp2Z^~v(8QZGX8#f&O
z{4IU*JbFjb7mdWTvn;h5uB$fuxBU?RE~B#jcJ<;zuNmZi3i0Wd{V`mux$O0pE};WC
zdIf#Db5glIbCjntw_I-d^<{ze<jf;;e*_k*`_J$(b8`NhaZRV^@9)bm?(Uwq-Fa16
zT<zD;ZTa`l-Pu{(ty0gRHkotx-Y4G|`7L)YFTE7v(vo~9JuYtE?TS5n_ShUceAs*L
zA6cuC4pwfl4H*}e!f*SPzP^@vWySq=pF4%eWw&Hq?E+1B#O^M;_?vBe@fuGR#x;!V
zVl<yTIvSI=*K}2s57SBx(X3Y&r&g7)9%yS7se8&~ZE-y8-*F!<5B0XbE6>edU7o9P
zOVI1^slBa}liDZUdTq`g#?zA8Y4AduL+dvCudkCG7^+NOHu^12KDW%$rtr7$y0>MU
zC3_D#EN*1B{CO~`XYDTrgEXIPyB`Vq-|t*r;d5Q=>fueP?i?H!E-v*pIeD_u<n&+3
z{cI0g%rb+Pa9ilA_m=<vtru_euQgiQYVEq3WCl^|KQ_GI>NuS18ybYB&G_WN6yc$^
zQsx1ZwdL`!bDNu;j8?jbKYDpoc8{}6?1$skt0hCsCZB9OxL{%J?_F>1&)4EiFf6f>
zeSEzC`OfF_7MH%hwr*YMay8#sQ+9FRuoV07=jZ1wIX5qro@wP4kNNHO_^5dNlHA+d
zdL#@Ng&g0Wb@f!~+*?jU2c!}XHZhmH5^>E~vGACB!}ZGxl&AF_xis;dh0tQ1a}$sJ
z-*JF%+voD28~sglIiiB5n_XFMU09+xY1&hHk+>jM0h!lKe9^qoag9f}JDtzG@XatF
zv&;UU)zMIfQYqQb$Im=}$Nw%ZV7KFu_T$!lrZX?R_<HBp8RIq8znz)-)-YEY6+Y7S
znZIwcto5Xqw@jDS^aob7E;?ZS{>_7_;ky=wt-cWT`DOmUY5U~=NN){`Uc&vuKmJdr
z<6E|i>r?Hwmz@e_^ts6_J&(1R&t{LXQ+HT&UHHb-giV(IM%A84*5Wr0r}9lct@`Rh
zkA&5w2D>j$QbGAV`*W!3<da?zGvxPHUw{0#zy9IJ<M{^@H14LiuCI99YyRTuYVn&l
zZ}Lc)bo5G_U)uNg{b5-?Ih%^Zo(gP--`{;@Tm4PNz+i%W-H(G)8KQK=uC0$he_`Q%
z{l`=1&p*HYex3K>Hr|)Fwyut@o^6)<X!rYlkB`gO>ugJ!F?X(SLBWRG+f1`%9tT^O
ztcY|L$y*Zjf3?X>pCwC{Oqe&%ub{xd(9rN|9_za^XMC*6-<??*yc{%QnSH(Q?d|Q4
zpNCr}Z|9TSb7o8C|K!il9!l`ciki+KrruKF)UlkGpRw<Ebz0FZ6TXRu@@1Y^*FE~L
z@qlZgi9*Y-mWwk^tmaILy(QprrdPYo+>7Dh#5Z5-#HH>sORFEA7kS~Q>v5k`vrD+e
z!x>q2to@kV^VV)!`~RN?+VdhDQvy`Bt&Tk)wRhg<xoVdRzUuhQJpV{u>eT1+<xkev
z|CPUAAOCSHr|Z?9-);+wh(t(QUi$d-%j^619`W#Y`0Zh4=soygm-Gqt*Y*jQH~Px_
z%DxzFGc8lB;FbP{&$1SqZ+*0T`$Hxp|C3}$7uSNBHhRS~Lii>eQ`9S-qH}K2Ny#-L
zLcZ0n3Z=Ij%<_m5^gR8_{PF$6b3_k(e0=-k`g+-COQ)L|XNSq>w}-x6aWzX!Kkm!|
z$7TtG1cvDCd8Kz{Rg5-$DNo?y;YoRPq|;}vmFU_q@5{@4K}*jwGc$c=7#u8(iHed^
zcI!zvGs7^CbHO5wJs%EntEj0JU5_mntp*K(PMA5<^Z&oUo*o_v-{0M>`EZcEN6vPZ
zm~PaR&yp+ZR>d+!L`0nU^Yio1^Y#A@Ut1d;t6j{zB1Fro?9GV>2b)1#3A)cPeQKL$
zTRmygq(lAo|2!NW84tJfKku`CmvDPqu4taMsp<T7`G50P2Inu1-R-ey^Vu73xx!Y<
zuDw=1tsrEfQjc59#f~(dqTKV!y*z%CT!q3d&bfa3z|Fn$j9|zLj%9X=SN8w9UvVhI
zgGIM<f#tE;sttZ$g%YpmS#07d^J{+_yzr;<g^UT0#fo+<GCtn5n!#$X^_$pv(cffp
z<MU6?2`r9@J;0Ee_%`F(E^F`VFAw&KYFB(Z$yf8?U|d{nDR=(9o8Hq}Rx*Bj=lgKw
z@@t>J-QF9ZX=Y~gU%apWtLo~I$1_Vy=eqYEbO>@2@~<_S@mTYC<li@0hyHZ?S?v0#
zlfZh3-}#c8#WtCs?@qfp4c<xoxUL(!LCZAEC#9&xgs-qwIHhP>&ZHAcojT_N4~RCc
zbQj6(Tw;1w(no`{WrBl5Z-DYtJ$I%Ru4}_Krku3hlE1%WU2L+1-JUcRE>3;5384Y|
zcF#zun^AfAZ(Us-XrZ8#6qm)Wrtmcp2X_=c2F*jyFwc*hcv5DmVe&Darsn3Ke?Fi0
z^z&Qh+|HMCYs<;EWyR;R<L7U9dvh~;eSLk}nHhmezZbjpCY_sOS@Y$hdrC^mg(aTC
z%Y0`aGd^z<{48Si=B%j<>moKbEuUA__2x}Z8;|6n{r|q|OPS~S<mBi~*N=a8W~T9)
z*xl1Wlkt1L->U{q6~x8v1}%SeZs!9z<Jb4{JITeDmU!0uc-StQ6&@(_{cr83lV9)D
z*9*_9UMJkJI(p%T3vLMu-m5gIaw<$>P+IA3zWps%S<y}xG0*V*XU<JL8OitAG;@!u
zTKa{%%asCd_BU?-sNN*-D3){aW~P_!5^PNu9<l4TS=Z_P<L~>=e$B68O|Za4u~+I=
z(|S4cSs&`&$zv_IZN7HkIDh?_hHK0f-%h6oTE!oz%i^uinC4KouXRIb{$-t)(*Lfm
zmA)HSJ9X`A_fH2-Y?ZOAY5jiBdr9Hr3#%%!TqQ+CB7VNve1C>fs`TcxuM5l1xbA!N
zSE6gthvT-@KZ-X$ee!Ik#iWhXSwBAiaeo%4%`A&~`ttvU>T5rWZoaSGz?Cw$@k?{T
zPlh@7dBnFfYjwP5&XsRHrtSD%LLmQm+e{gsCle04ZnE$edw$}XP2?Qq_U;)cmOYs0
z^XX4?g326@sG#;`EteWBtaks);94eUm36$w-Ct8@%Pzawj~_SxeAMk|^XJ3&HF33V
zGmZ1rb=Fj!e{%oRBe6Gfvv@>gW#4YQC-30kz;Jq+?&^TuT2s3;gO?eko|+=m-`Ulr
zRg~M{H`hvZ_unXHcD|Gc2O34YHma>K<9zVu=H|*@FPG0W$rQ@p|F>-7zwa+zWZc@4
zd3b?i^N-v2{~bFs)41~M)o{zIFB-+q&wceev%CDgTcAiAkL06U*Vf0|r=6YUT2y3Y
zXqYO!J9X=-ipRZgb>eC`cE=|E`@?vr`u+RliZ4~i+j~x?s2Xf|vpKl7mCMxeh>(lU
zg{>#*tiy`J?)&BK{%v@D|5TfxlaFK~RSG+6*J*huM&8)C=xD>l0;Wzy12d`Q9ErNl
z@<rRTKAu0RuJTmoU*>H?8M|IZ?YZy1SslsB-SEtiqpN+vufF*W8OPu5=n=eg{h!^t
z%xeC{yW2KC*uK6Z?QO`HhlLZabSrNEzNql_cZ+`~!<X#;sTTbE&cSzQSlI4-GCo^f
zp7etG?2Fsx^VoQumT0|jojFsj?EStYt3uU(R(<r_b##ewwSySz`<f&DKYt#vF_ntG
z|839z(@Z(#HLklQ^97^?oTR7ry{|s=<eT7Rnb-|KR|d>rT;_AalKtj$1@%rl&)Y9n
zSvp;7V&LLQ=*w_OOtFdF?mAKWmx0=1IpLckpX5Ky@a7Xg`P?Y2h~a{ugTlp@Ne_NK
zUZ(k7z(uC6<-zy2ds*)P6>gglz2}e5wVZQ$3CkIor3yYgP`3H|rAkQXnPE)@_q%<&
z6=QcF6OfjEanz&xxlF%KjsI3phV%1mPnX}XEkFGGhvmx>tGJqvu55fVCvNBOk7d0m
z`u@Yi!wtWGwBCp~ZY1a4C!<-+6ft4_vokYuo}Jk_x$dt}SIy4VA$=+r#E&snO_I`8
ztgLc6bGBj8_trhrraEz*T+*N&zFO0B#)-0!h%J^&TAvmu>2&WAV-<PS-s#}uWz}`+
zT>aEm2_37RG~TMovd#-dlb7-CJ;@fuoHf<{@V|Nf89!1>W-XJko6xzxP<Yvy(l@40
zCm5NqzvF)B@~&*k6kVQ-DV#ga%IXA9+}h7RX{LPBJ^N`LD_C9~HCM6QCpWS1B8#i5
zfSj<OOOCA5p&k~tSE_+J&4-+{EiKdZ)YB&wzT}#Da{5UhKjoKqSkI}?eSE1k_(_Ut
zVo0o-juQX>88Po<QygW*PW*rM%UNGLELSZ3?|-*9KLut<FwZbtGvS$TvLV~elV0}D
zWhc68ir?rboISj(jj3K&&7OCe2Jf;8jSG<*GR|l;_!%Yzus&{=Rldn0>|{`CAmCz9
z_<~bqLPpcdcKeAEoX-9i&ZeJDe|1pr>fSD+nK?gx?yR5c=K6DU&dt4ZEGHlR^K<{l
z?fc(8nil=))5qg~y)s-oR)yyZ9mu@AZ0Ff8n!RSZw>BgkWa4)%DLyy#@Y(A+FB5iI
z?fC6BIn-~C#lfGSpU3W>@9%ds$4F2lC;8x;N9;?jex7m>=+}NK;h<Z`BIK)Z(dE*r
z5MTYfJEyGw_P1MA*nV-qe8+`$+{Fofi*NVxocYG1appkY$&~;8#fJCpPqC?Gd}%pz
z#iQI8y#eRn`NvM3<>af_x=ZGam30?afaZ-WH;+u<jd97f?>WdLWgQdv;M7$Kle7yW
zO<K|?cKzDz+IpAI%-wj$w1XQPCM{-L&9!c~xEj|DU#&H*Stc0)tF_b5OgFu9DtGak
znh&u*#cuDLx9G-3O|uXyYpKP1UwE(9Sg>g^SHOWEzneC5ab<~SgfxU5T*UtLmGhRP
zO=}f3!fyvLf6VH**7$Umzu#1*tleBE9J9|JJ-_B?g7Jgp5`l}4uGuuPI_P21l6fBv
zaBT8>F0dxwrR4Cs1P;f=+{gP3{%|<@Pgrc_F0uN1e#*C5^_yO{o}KzhMl{ejpEdk)
zOg!VBux2(zpV`+YXI@@qp`qxt@RmwLs_#Fos<_mQ%gcBltcbG`Uv5+SN~GcTFPH1H
z4HB8`|9+W#+ia@W(O>VU8^5`;Pde`MigyQv`~OXBXsBU0V<wvR`|SQHZ*Oc|t^NFP
zT<Z44+irKS)z{#<k&`78KRq==I6yn=ir3HMW?CyYtiF0<y?;{7n+y}P5Uq;!m)F;9
zePvn}`)|da>)I!eHgqqM3YPqKc80Xva;A3?xz8Uz<qFGHh~D0}+;?_!OWVB)hizWz
z?rXO%4!?a-dQAq?+82LyB(|oRgvTfM&gX2dSCrZ+JJr|m;_ZMhVI^6tYi~{DX;c;r
zdM#R_7-mwn`!VYtJ&(2XWn*XXUP%-2id(y1$E1OcwUz7M%ST%7|CTu!uHNuuWx%@s
z(w<8X<y}v*U4C%V;=)ju&@Q&!i;gX7IJ?Fz_1c1<D>p*5&ZIF<vr+DfZC$j&;AV-)
ztdbj_wnlu~B67=A!_0J>6R&x7)VBQhUfp8HIrz^nc)PyL=+Gt0`2X9b=S|M?d0O(}
zrBJ$7*p*55!Yfk$B+og`eIzeDdHZV3vRofm$L!4uR~^V+zaSy__Nj|aO;NeppUOKY
z%WlZlexB{Kbj1Y?^Zz<mSBU&sSJ%fNV}D^D|NY-xOS#wG`C!xS+q$yl{Hx2JC%;I3
z37DBIwn%A}FVl><bI<zQ|8+S(&vs*kj*M;8Cs}<bXXm@u1U^ms_V)JT%P(gbr}NFP
z`=!YcU;9;*k&)5$m_gj?$jxbge!X7b@c7vcwat=~Px_qiE7W<r@82=;y?bBO&1O1!
zR&<N@gyjzRN-O7kHu^}5#C*<N!_ZoGB2?z>&Bh$*l$(x$mfN1*TKFI<T1??M-_5cU
z8yu&d{aF3%s(iHNe(ft|0pi8$ycnBVOU&-<%PBQ8nB`dgl{-G0d9Q1$@paRP5DDJ}
z8#69OY<Z!p#S?a6yOzqEBY}(h;+%4?B^#_{lr`&RoP4Xp^KF0BYPZ$F$-%ETX8j4^
zsS^-r5t3<B(~-%|FkrJcbz3Y|UvK*FpO%xesmzv~hY8=-_sE)jYwHi)7_nnRl_`I}
zWV6@u<m>BF+IS>goSMXsl}D}nC!)Uolm7P1%W7rs@11?}DLzvewie*z<ovpV)JsfL
zgG+QK2QLqLc{!ay*6K%L>N%NN<{1tTeA{-v*}bR#|D1pP-%Echhp)SF;_TMR)6<tP
za9Fq@;NYa${kF=?)nRI{=I~5usxb)@j@r$6H0y9u;DuX0KQw>7$Z5?GF-}{{+kLRh
zE4*RX?3oXYe;cH%Hh3)}GFNu>xu(eV0SN&cVtse5iDI36@#A^FK*xo0K32#7Ti*;#
zxYWG0#pP^N<DtR{Qck7<Ys&t##QnAP;B~ut^+`Ohqt=DhGR~<zS{%XFb?hI)og1XK
zTb`Dhx_GU_*6LfU!!5VH>^|8VDzbU+jPp+(y}7vMVa1o#N8kM}du!I?c0bC_y&@i3
z?@my3j@VyktL{Hfrzn44_SaWeyU)(Hy`mfBcDS8C{a_Po%&rp7$tREe`ue)^-_Pgy
z73bzy7SAwF?|c0{dHJLl<>~fs0^k1db}GN3Wtz2hR>J=O>F@U)UaWPwy}y3>avv?l
zB^Q_$iaT~KT->m!%Op}-tE+24!<*OZSi=fqMN4BZ&e!Hz#~K(AlEblDL^NPkLxjQ>
z2G0f-p-aXmeTwecx6Mr9FjkrH#HZ-p`O>GC&Qu!hY(I0d_<3EF#zV)4Eo?19DO@Vg
zKO~Bs{oAzKnl(x9+_DExJiYu<1u~j8C}>|hAkd_|n4>GRP4R+PS)-F*nB39Uqaxyx
zCr_JC3SXpdVA1g-&1#Ke)tNADMn*OrF=oX^u89XzS)!N?+1V2=iY6~(=yvTtxL`rK
zNb&-ay%!s9hV;3fJRUHu|J=O(b8!vl=Jns3$L=LLqv?PM6XU~#&VqFTCei2Z#26Q@
zoztzvq@-XV<rJM{9CdR0)8MeU(vICRn#&g~X}I&~j@I?_B6AlWc_&k)uX9da{rQyQ
zuS*t92%qHd7s$7>)$+-c^vR)94u71))OCn&LvaSf>MGHI2O5Xs-W|x|Q1X&@tB4c`
zOl>@J>u{$Y=hDc9trwb%yoxVxeE$5Q$2o`j(;F8#WCn=1KGP`b36!~fd{T_e>HLi|
zC8Di=d^hK-`kHmDf$`&)x6;nPzfF`Y{^<4j(+~Rx&pL%KzWnMl|DV+3W4()Nt3{2b
zRHbdcX;Juy#r%HF=35J|bh~y>yS&_=U(F}u{Pz2`?iIJUeX)JMH9h_IjcspPW}C~W
ze}4A(%}G7Q%~N~R<8FIz-!S>eOFw~^ClpRibanWsS+dksK&H>mh|M{JWm?)p3#aB2
z9M=l94CYUMCetU$b<$8|va8(9)JhEvme<T1XEkf`T`K-EOTzE9awi9m>M1G59j22u
zEGST7I&2{2^WvhQjEq-Agb3SS#^!qt83`JV%N+WrE)MISI-x;8=h!M`BdfW63dI6p
z&5W^*QX(?!(Pkp)j`spJtT>mlo;$nx?azQouVX}lXFacp(R4P93Ou7YMS87<+w=Oj
zZ3a0{8K>NSJ7xN7&CBdT>x_e=g4{fJb_T_2EZtV*#nr8$5pY81O0ss~hN)8$wKbM4
zx!`sz(_(J!@ikKfB%|7{W*yHl6cQ5j3K8ZOdn1yX7Bpj`V_=}%PF2<?qGHJ$ohll;
zB(Keg*!OqsjC;v?&p*9p3&=B?kbhczyT$Z5k7T~TU%Kd$Qq|U1N0<D2UcX=7Hu&7k
zJxx(H$2kiV>n1a(si|$M{G4W0{?6zAzFJAcq?YU3wr)LHlw0wB@Ar&*do1VI|Fd*k
zJQ1{FuU)?G$D(=K0pe%4g>Am8dEMSIv9^19;e*ZR14LToj;?)qW52v@{wv>%Zn2gv
zIi03vV&Q2YFZ&;_e7AG$n#kfQ-`*-qSQyN^w>LTCs@9Zgy3Uz5jgIV{wd35BXY>C)
zog2S#*G3chH|g~!#nUa#*Xf=rh|{-YZB^$85Mf$VC~#A7R$05++_~}-=bqbr|DI~(
zt^V)qHmqysyx+X&l9Jz(c?zc1Q@0prE}853c>9<8Kg@FZe;a=j77{pQ8oTb{uhYwn
zmK~R1>Jj5IHag+&tNQ(f;JG*V&%eB1ubzB7e2tOpvy==I<K1%~E!b-6J^fwkvooa<
zy;aNn-=91)bGopgV8h}iEPF3@ynFK_EO6r71q%Cjs=DfOaTx`LJki-0X2<CgnDF$J
z^O@P(r@p=Ie`#&B$lqT_3qLE!)_#BcT-KefpJkuhnbg{hTYIg2t$NjU6dNyut>wtP
zC)0fN(0TXzXOrjKCqA7w^-tZO@<)dszm&Q^_4KU%2e($RJW_s?DR{Bznc&$@jy{L?
zvlM>bH>;_6zFZ)-d$FdM<&$L=+t-}@b$Dm)*_Zd{te)*%q`2YbP5VDebLAK6&i%go
zWYxF+BLdI8D!p4i?^n}~ICSA<@3~B+sr#m~uIM%0+V$v8@z)z0ZTe(SKmLAybHvV{
z7SjKxyPcl4&}VLyWbm?*a{VtFXV0s@e-ZepPgdDnwRP|P8n4r$(w5&I&EB%-lh?0%
zCBkoy-|xM7Tw{X3zXSPIvkx3_m^4Z2Tk+<ozxg}&n4h=%owIhm+c{s)#J7LH7ytTx
z|7FQ(-JZXHij#hSd-^HPTcZ52fK^Y%(~J97oH+M(`}#-i@|P-JEWEep-!G0wk3)Z%
zm;6;)zw%M=xxeSmsT_WJU$N41&MjuvmjV~%qT(O_$*?;TnYc&fxegPj5&Ok$nbEh*
z)>f5-MOI3lRG<9wTYvt~@7w>Uz4{%zv--i^GyBTS3~PT0TwdPq{@ZxI{o!S2wKac!
zvrX!{_h9SvIHkm^Jlk?C&vEPLEOu_+UitfNw!|&t1A945EW+orvHd!$tC<y;uwde&
zq~|WY%}1RgJvk*MU43S4>H7Qo{D%|DwLibzws+1`la{NU;w)d|dgVwW3%hB$+qcAX
z+k2{i_B}llZQB3X^7zh`=Y9A5crO0({x*9>#;be2XJreXczJ)0`UIJu_iz5?{3>wu
z>QDEWH=-Aw`aPdmqIg!nqN`7;#OnE~yJ=^eUR+jhlg=x!iwg=mHp|p~hIziW{+<oJ
zPfxpF-d`{CY=Xd|U1h4T-pG7-A7^Bod^6&f+ti{LtJnWXJ}G2o_e~=F+<brc-jE%x
zho5ZU+xt3a|CTK#GJNMH^EPhW*duA|w)DiSxMSz-H`n|qsPdV6YKEw`0b5wk)dw-G
zZ+^a?I6L}K>Gib=T3QpPOsVGN+<D@2;Z?C4SAGgUo*580>9Nh@FDJ}5JQTFpEI*6C
z%};pY-5=fFW~-}(I1(;MzmT~;^IYNFnWi;j`<MMcRlIt>a$%X$|9v0t-!Xll*Z=L;
z1BY3qZ_mk|-|P74xcuj{w%;$j?^J(bo+~xK)@)knYQEy{ckdfKzLw#1Uai4wHnXdv
z&;hqscUTNQyXXn)RZqA7zmplH@_>VKrF;LUhYt>J+54~Ron^&@*qy&4KYW`TI%$9N
zO!l2`_ivvVI^$??^1LLc^_(+!#3x3){9=**JFexi{XzNnhYy}#c!zIooAdJ92}hhb
zydUi8_LP$7K6+q9V6LR;DqZ=S4b!vN|DE#m^!n$oR!3KFDPGI8?bz|+n^#uGn3Za|
z@B7(idU;u4&1tc9RX<Zp;~E6SA57ot8x|(U%*LZ&X(>6^FZ}6>8I8>BX17>2Jor&)
zCvDuO{rvp$*K^CmcIIuASe?UM{CaKt<u#E4@^uxqYQf4jibsU_blWZM+4et}<6QEB
z`^VS)=bGPF|F?gBbNRAaAvUY$Gt65ZU1M&y<2m!Tr8&uOvXeD6G!u@68sE7to0{I=
zbou3rg2%lkFYnCkU$;jnI6xp)&G*r*?AsesPrJ00RyWQ}d#)Q1^2CRaiTUq(Cndeu
zfC(r68ef}zW=&-61W98xqx8PwD~mrI;he@V?Y6!8-NO4fFZ1^NY+o(IT5j-JA$(tj
zYB}$Y?&I#Zb%mYtPah3o=&xb6w|lpT-TE%q<9#Lbnl5t)*~P2*y>Thn(E0K4{)F%E
zJXO@f=A0<rmzxk3U(9Qsf8)TUdwVl)?X|wE=D+U!gw`Dj`_G8ot9Z<N>GI{9TQY_D
z+L>pcefDu<+1seC&TEXd^LMuL)&KikIoW>2F8&7#oh{eI*Y~(~ugjZr^8U|=#}77T
z7JPQwk!ZRkx21gdfs0am^rsZ*eSLf1e4+m9|GVZ@u70*L=eE)J$Is<h#jkGFHeVBU
z^w#h9%T=!LJnFqVY@yHY?cC{~PHXCiYv`2;2qaA5oh_}I&U(R;z2NygV~ZR!xw;+e
zfB$MbF1Pq;X!y>__A9Ey3ij#F*N)#aiG5v7!}4P`rI{z?8Gfz0{jVZ;3TOOZ$$#b3
zi#@*2JABUm*sQP1HmcX_B_CHa%8RkSS5w@7{PDeSj69k5<`~YeJN1iQUZwi}zF%Cy
z9a*1G_b6Ih&yL$$Wteb);Y-~2lI)t2r%zMf+&TH+`Ml4!p50;juy%W0>YpEFCYg&a
z%KlBBoN#FSh5wpAvY6gfY^;h8Z&pl*w>nmma_|VN&A*?I-(5ZVjw?YGR1)4^FaO*A
z-;KXFe1(NHE=yKE?u}1j^iX~t!}3T$d-aU<|EHfiuw>ag`x|dsTi^Wu68!7W+kCnB
z;6kwtm$UEhb(_9J&*s;1_iS~Ix$CM#4;cS`xcBq{0fzFwjJEICotfvR6?HE2d3kR4
z`+seB<37GG+c()E<`Fy3g1<jLzWM#(@Gq`FkoVrKs{j8_#-e~>>8|>@W<pifnw-k+
zRXRKt(~l+{NGmSm;&Zorzvr{`_j|YZ?sNJQAFFooNbZKm_dj@>o@-mTltm!Hr{6Gw
zc}>lZyFb1E-Qil`{rq;`<L|28T5<(9IP;TI|NcrA5kJi|;h2uW1((8&&9S?UI6FC%
zv=%L@Do;4dwP;s~;-XmV{`H2hw6z*sm%5&bH=e)q`uVkc7pyX7nKPS7p1*lt|Dmnk
zb1oa2<Xl+r%*BoE!_(>PjOmP9w_N${slf2|SpV|_&*xtc?{Es49k15#_*gG!v)@wh
z>8oVD_FkGkZBj+!&fclo4cg&yY9?3CTv(|4O4;VW_{DpXymw64gZ6*EyG=~kVXohC
z;l=YF%v?X;F;FC(X~p_kXST}Q&+C!3K4D!Y((vh0kj_EIB}<-oG2J+^Q><~xk|&o`
ztgh_k<vH;F{a*LyxARtiGIeuyW&LorH@_&d`}B+J+v4A{mM&!3utp>-hWqaF15f#{
z-TR*V;N9NsyQ?K`Y*jcP&UE9~tJNnhD<<5TGNr21zvI=X*(?Ru)<m+fum}hUI0OU;
zfVNGR-zjYWz44U%;db+L%v-;v^4*FlpL^bHs(540ttrQ57<PUYj5;iMmACDm^fjN>
zO+xSAiY&b*<j_!Pdwk*bmyuszYdshEP^s1M>_Wh;9;u`9@AvaJEMC&WkS*Ze_hg<d
z(==9v-l^I02bA55GB4?znal8O`O=Bo5}9T5R#ovtJmq?@|KE50e|2~7XPd9!Udwdv
zpACy?^OECxw_jYaG5Pk!%wVerGXJi=E|uuLS3g~Xnb}jqa#C}AO<=qtSD<cPaM28d
zL?&75vNd71Z``<H)#oPr)J>UDaG!tUiWo*6oh_FawdR;bxlXr!`2BmrYnvDUmrQrt
z8qUa)E?N+<+wo7$m-O|b4h?0Gk9|BXoj<`Ooi9~Ym8F%X=vhziWcBVPOgB10*D-wS
z<z4!wLX+Y6wYAFY;_aJenXUa~x{fO$txip{Qu2%coA}+1KUXn4lWBUZf9Qzr*59_$
zjUNiQU0usWj{atvP`p*zex7Z&*v0H?YpOZ|I$nL8Etme_KqHTgMZjBwkkGtcAC9~_
z^_xLV<i^IRrCB9$%3_Cp@11iv{MwFH*QXX`Rew#Iy)5^K?q72!X6L<X4UWFEgC<R9
zcZkf?Ty}ur(PQTykNYoAVlYc;Y&^&HU}dmtkEEPqWY=b<h)J`(A5>1VF9>6Jn_9+~
zDz_+fa#-B`VDa<rOglaXzOcMo$<_ZMVe6~_k>}5TU-f0U9aAnl`~Oe>Q(j&*=RS%p
zvin)u|G2=y!_)KOkB^U!96vsJ!i0u{0mqNeSh?a%(L?2TTHy@bTwbb-U(^=KZrLHk
zx2B*h<@u_kmJNEjv$s9%z8il*ci-*G_6A0uFzs(l&u7kGcTPc3vB&=3iAjnN+;lWf
z?BsZIVxmpbEcZ!eWgIu+0vc|fUg_@EJke-rPxDOnOzGIKEwj9zt!2v4Z#W!(`0l30
zk3VOeW%E(9Wo5nU&!C%_=yPxPcDY5L^<Tbx3ED8M>OJkk^Etwk^+Jn^jQ;<=|KFnW
zlS=KcFNt4XT$Jd&>YZtpfA7q$($^ZAnu!M*7<*(aFFmd*D>I9)`}wqTf7y!*3%BIm
z{S|chJ9ph|2EEu_Q{3fir(C%b@;!Ou#*KTvT=Je}>F}>cM~u0(_1xbhT-<LX*510)
zw=n8fZ~J}m>)A{d2A>t?CRtamy*9(yNn`CChFNE~WC|a<wpRVcCDm17j|KlJ8(i=R
zo7UUY<Mb$M%hQOJ#T+}fY!E0u@zZ~k;j3Pau0#KN{yw)|^kGt^Hv|9rre)I`P4|7<
zpRSy^b(W^imf)aA2a-PC&I>6m+dcQmla#KmuB@+>*VjfLpJABn;o-5M^!2qp|9-tz
zQC0nTGkw0G#EWY0Es>kkKAzHEe_?gFe$=*{lid1y4*dA|IC9&XB>n5j$NLJe$Ce99
zN_L)n^0WQtp;m5bU#1u4-40r}HzYD|zh7r9YgLkPu!%M2-kzD}_iHBq`}@22wC?r~
zuFA7~c2|B*d-m_I;iuwFtFPKA9C&e$ZP|hYegzvsdiP{mOZnxrJzBHs`YR>Io;+{2
zIJTWfcbcwakh7Vg?0ld%B4NQq=k}tEYdSL)Tu}I~Bv9?hsHQLKaNX_vNy(EcZr2Yc
z>F57uko&`P>wduR`|AZc`OE?X0=mwI?d4jqBGx$V%!6I8*FC--U;lLV`h7{Kr|E(w
zk(E2G=j-qL(G(t6*~)MCqe0fXY(vsfu50UJPrJ+49;tr6H+<>eRiUdbDnBhb?w)Mb
zdPZOP!213FW-VBtFik)H+?LGC9$sFL=2gFYIN9G0lt%X4={Og*C2H*v^ZdqrvzBH{
zGOcTD;OLNNX+IZyYJD@yg{+N2vO>O}PNuvUbyzK0ov5h6mAZ7Pgs#}FEu6<6YE184
zAiZ&cf-s-EW$vw(#0?PzA;laL3O`ed{)RG~_L_5e|J!5N|9#JPSrZoA+t%RP+S9|M
z<~!@iBG+!cSFh{;{Y?M%?(XR=nV0YMm%h0%G4XKQ$A33v#r8z*EK*HOOa!f-_<Li4
zWAlz*uU6~NurYJ1yZN}Ky&ZIdj?%f!O5fh?e*f&G`usKj7rgS=o_BYK(bu|Z^}7~D
zy|oo~kYw7o;G4O{bH=j0r$2wR@?ba^$$F<YXZv}s1wnCrdslR9nk4ik&6txjks*jN
z=SYnG?Uoh;p0v%onIc{-W_s~U`H{o1#$VnH{p(skY!kS)?A!i$<)p2%G&MAird+DF
zWpxReI(6#N4-XH6mg9Z9onLPM@1nbWU`))LudkDmlXpIwmCayL@<QOj8*A;?x3+3~
zYvpgLmt$pRJ#zGDqFME~*}1p3fwp;u-unOR^?C~#zNDli4-b!w67|VHpIVn+SrG_2
z7$A7L-^DL;M2lKmTesv!v+w7T?l|?E!Rk4K7wd)PM>c-AtCOC3I3V+DY^-X7@9j-L
zFQly(b!fiXb1&skT)+c4ro79?rZSv5ziDHUYD4a=mgEf)8rIhA7p@Czcx{_fd?VxX
z7Cj*&+k$hM-tFN|k9Ju7i0kdXnzd-d1;2y^fm#h$r%axFxI<96qpuHiXoOtxS26uK
zpR#S=GXwTke=k#Sm^pJMLrYs#UZa?hkdvER+j)s~J05Y_{d^+4E${9r(eRjubur5?
z@0`DVlV<QTh6Ng2xwp0?K0MUgn<byL--qG!>C>6__E>_lqH{an*B##uvddps<jOtI
zx;ieeTTFL`Md2c@z*Ud$a4k5)xTj%3S^`(&pAe4qCjG1UgdGk%pC-GmRbidtgBuar
zjEruQOnFCQ?4z#>6g=fxu-#R`YA)YiKYyPH9>-@3Zt=gW5j|kczTj%dt^aYoJ;i(r
zWcS9Yb0(NRdHS^Qtm$<DLBT-PpUlr=cE8fnF8)?;HTSt$oYmaEPoIiJTvryIO}(`x
z6LfOaLg#j)q$3<UV%*i=-aNdqF<C_|><hoFRf&SB>C_uHB2Jw?{qyVf_?dRKR_1pK
znA`bem9$nB>fHEzTJHJw`*q6J*0bNd$tin(FZSuLmBGtz>?~Gi@bvVY1quw&uC5f0
z9Z^ov4)-?x@@3e|!+7{+Wkb4l!?6VlB~}@CtwP!wqz%JMuUoRL`5wXYD3?#c;=X&S
z(I4*T{tTb{9Xn)nD;3u%CUhTF;7l;RQ~iE#N=k}B`nfru*IkO;TV<-Mde1*E>(&-c
zW;PxM1uHA50>0;M?csBLV*>&lE-&-lt5(k-*4_H`_4Un3N4d7;-v=!i<G1<1puhKv
z(9@@)-<=W?6hKGQ9Y`=J`1y4D=7fVxRo~u#PLkdEj!C`DRHW|aW1l$|fx(`!z7aZX
zIcDwE+7gmX>)IxWo#R^2e#@5Y+|jM^v)6MiIGI%%#^CLBM}2?Et1B%V3~nlH+sMUZ
zlC*W!IX=eeJK7s+&oZ(+|GlD4_<)Hg!|H=uIaDlesDOM`^Z6`jORVQ)H9=X~vu9=+
z+pe?!`{i;<>fH40ZJQ@enskSAfwm#&a1>8Z&v$0OzrQb!|9mvVr08+4IS4ZqJUb%^
zI@j>?dHeUDUpF<)3H@<t^Y^^u2h%whd^i^hYFj0nN!QGC)I7(P`EpH8NEo|%qk}8!
zg{`f}f9}w3Si1CGFk{%744Y`~j#WHtvOj<FGX>1z_llJCij4fK)lj;T(<H=~q1(SP
zi0$CnSI>T%DjhtyZ1Zo1X(#O(t{UXsv1sFwbP5X-+njb*NlEEYvfzn+`+pH{pTD}l
z-~Q}u^YoLGRNt`}7#mOCntk1<`dd!<?l*68($3HG-Cy^2hDqk7%K57|Y?x5}e(&@N
z69nGv`Rw=oarE}QrP15--YwyOaMt|3ih@Ez-QQoK)?xMP@9(gIiU7j`Q-MoNMSK-@
zVeZZc&N|H&%;EfI$&#}vO7rab@_ZKEEl0l^mrt1zvYIJEy_$ik;GA7U<;sLyzt}&C
zS8iBnH!ST<mYy*wW|a=xDn0KXt+zvrvajj*&9^)I<m6;dZtmnSFD{z?o5t4MSo!%`
z;q$rWMSp%2-rAade0qGHXHJez`Q6Zsx1H<i?6}4Cj-+j_RB7<H`N*=|e?Dl}wtU@>
z#*Pk-YilAOZ#1g-_vh!D$jxny%<Pv|g=&|*xpDB?+UUxkPp5ZwcCIWu^Uq7@0Nb&h
zTsI2K_#HguR;eywm5F}-GeTCifx-C}zoN~F-}-Lfl>{usLng;?CPaF2mdUF(GL&?^
zbvZtxuT=QNPEm)M|HE^`R?l3sX3w#S4Et`r$`Ps%l>0Q-qOHB%xcpsA|72s(DK(EC
zKL#zOR(9`Ovq{yv^iJ9BT$B8JbM*K9I8>W;y!QLu=Z5MRzV5C5^5Wsgt)PfIKhIW0
zP3_YmZheEYH#f9C3q3zO+x`8$y&zLEGc!S_u!hG~F1^;jIe4~81Fz3h#e|g%VZj-v
zR~0k7Hemcy_3XOc`q}4<S#(TXmLE<q3!XH)J1Fc~F-OH^<=L+c_-q3#8GTCcX+LU;
zxqZN-i>08-Z?0`=Ma7TG?{C-c>HK_D%Bmz|YOIqMH#fKS`|tCNQoE|F#q))Pgnqn^
z|6kQ9_{)B#!?gn;a!k{76IN+Hd83uUUpk#3u4CsVB>_){ttS&UCY(OSG?y>9V1t$8
zoM^@~lerQ~clI?E&ttuFK-ghn<Rk_&15wTeJdEM9P5ESw1_Zs-ziYLIA+BRJ(~Aj~
z4YN`WW^YVQPv+t(ns;(_o0ju|m6I64CKpRfq_YP2F$wa9HhVE#zI4gM-#^@%CzO>%
zV&hGjO&m+qO4!ncB6f1En6miV?fapOI@1*s&KgDNh@_|fjA00Re$Jddpsiu`(XAXu
z(k62)$k-tj!n7m%x?a@wytBI7?;M(@8-0b(T~w^Q@lsGYYk<&!EbDT82T|>YXA=ba
z7e8qEwnNAvp4;KooDc^6Sy!|2Y>F9L(@a;eZ1A402a495J3A)U{ry#VR5W};?rpQJ
zhgXG*bu+p)zR8(=hH*{jh2n2aA(b3EOzh*^8cffavb@P=^tgMuv8YTmeJ3-QpT+kx
zBH~Z1xct5`itt7@S3TdBdAY6pUL||O-s<n0(#}eqn`61SC}jGx>+$ueA15sp5qlE4
zdhhG?XQAe6i5}Qx$+^TTM%wYTz=pD)X9YH7ixwO#G+=F1_1Rk?C2-vnw6&c#ve}D4
z`}LKT!gH-kgRFbJ!vX>vs-m=>^0{xlwfo<#GpDqcg|5D^i)U>iXC|Ziwy-LPz}!!J
zUu#&j^Dt&lJD3!>pDCh}BjOvw8o}$42PQFewVly#Zzz9r!?CXJU*&pHF|kkQ>;G+@
zr@YD<wC6(J|Gct_&8DcgrB((rzoevkvTks5(t6AKV&3;9d7${bsMmb6=d8R|!#fs(
z(6;*Q16ihlF>e;EIHAY6AY;QHBgQ*hv&BK#XA(<Vdb)AW4TF9E|5cYVeHIq$Zd|h_
zX(n@o@WHbSG%o-Azs}Eptz|>HKhs3Tgtwn|yDGTOEMhC*-BI^FE&a9%qX_Rb&=AG(
z{^Ovsqw#pZeENq62UF70HWfT{nyMTUp0J>E&6*@9rzKS(xmAmc7g>j_Vu*Y4bNciX
zTe%{{8Z)L>3wF%nT(BtQ4);^O=eA0#j%HjD7D!OhUL7Iia53R$D$|W6p2FAGM!QEw
zN-DeerF?&Pmq*4zV6NZsWxlgLeAcW!d{LS$o%Mp+?E_a@&M|n+{QN(39m6S4g+uvb
zjXU14E<ID(-;uRB$~PtTW{T(ru=iP>OEzU+TjRL?dhySv(}jhF54Z73cXW3LTbo>s
z)L|<sO5scBeetDkGDFoIRvl3XU!xgkr#yMGVh@K)_)4aTWw-ub2#8#pR#cS25n&Qj
z_j!5u;fDtb&v`{mK6&K%{Q7e@HYUHkw3NHCvGGQZ*_SHYG~V(#>-I9F@+I)T;F;Q1
z7rKt2t!2R!>*NVs3(O>S#HM^I`ahFdL-c@@d)KWj1_sC-0o;6M3pG5LG^BL)|D62(
zAiKPZfx(7T?ja!}v(0jo9v*6acf5^XeqGs)RYiXfO;mg!bwPSgC||%{rWNK=cRS~+
zG~9afYv=Ft0tGui%L!h6_Uo^9I%9X+sr-98C#(CXU0C3FHA`AnHum_%AKSZF0(OU9
zkg~on<8b9ByTF{!47p|2Rg3T6X<8(=Q^;ZeP4)n-2GeI=p!2+>wD!NOt@`@Pb$#64
zD}0L`3w*7nDL#<0FlP*@+&B4T*3r0#6<It^w(EAzUlqo%vP8&Zr%HqA(_eqJITvKC
z_>;!5W5tRUar@UPPF8%-{lJiA%{{{cy|mS#ZS|&S>a`luw>t%$O5xbi7Ncwc$_c0P
zg${s@6h3eNe~(-I=Hlmmprdqlah~YkS@+O`b%UDLTBc+6S`CvJvZnt(%Qz+UfT^nU
z0r6?`=J_4(lfAjGwt8-D|NnpA_ot+#UAy_&Jgu(y`1bt!^Eido3eMYppD=am)6Hwo
zrahMb|AYPS@9*knX4~c|eUTUIZam<iT(!5V_=c3s-v7Ler^O6zJ^giabv)w~#RuJ?
zhAeN)jaUBZyPKzOX}QzS?Uf84d;b2vX5a5s>$~^Kto-`?I@A8j=YBJdT3cFJmif+h
ztEsWM9$#;}*u8&Q?(J<yjvg)i^(C`U#`4fC)9i?SHK3W%>v7e+yWj7NetY5d+@nbo
zSQSh|E2SmuJs46sB5wcL%%s7Y;Cn(~L)E>S&%SBr=5(G-3$~uZb~azDfdRCT{r<jM
z(5ZKa4mp7i;$q{GaBy;Bs{Qrl;k4+yhyC{d63)%Bl(DOcn0!*+;{T&55ARE@+Qi$l
z>uPYZM~6y-)U$caD_+?(Se<7Hc*bzeqhJH)-njOYPr~o6xPSV@iG)i_JawYByjV0p
z`O%TiB}<lUNIN?#s>i4L&oZVLNhVS=Z7Pi>tNSn8vuDob<^GeWPIb-5(71T<;tZc&
z?T?m~pHyyd%UiZ($&y>~kJm7mt*dXhdfvXeL6z}}-r}Q7R<g?$D2Ogzv4tx_b2?W7
zZ{%9FGig7~S9h*iqXRlfwxq-abROdGkNtMPIvzbrS|2YiEq&Vbdd%a0HX0fo3l=E&
z&9Mkv{?V+gZaTxRCCioxNl18<lx(TKZ$JC2TUC|S*;%H_1_l97IkJy$%e`IkZ2tcR
z3g3OU?spS9(EXs_`G667z~(P$#>*Zgq>K9L8nJ(v6tOmqiRsDxHM@$6iX;q^ST0_?
zxF%-jrN#X5dnycX-n<#Ne_Q$cdvcr$R>;=PWRSC|nDFiGZBX<4SfA|cx|l$bHeTst
zvgLOU-q~3k+Oy#sXzM^<Y_(C1%U6GM!`Zw>EHT0BTKqLXce4a&HQY+u5^*J#foT)h
z4<T0e*(v|xO`oFle<HSKP4$|X2^tVy9ljp4eqHXQyhB2Q0;n6{JzX!?g!94C39bs_
z2Se{_eD7xo5NphseK0AoQaEGIcZZ#KfBrXO-*9YA*yJ?~>z09<s69PA&(6#&zISo=
z)z#s_kCLTAE-&*19fls;w!*XS=R03t-=)FJ{hsfgHe-fIR8*9$`;+)Xhjd)rS6h~^
zU@R)l^ZI#nRr@bdhs7!lvr<27=UTwScs(LwM(c_d#|%YRuDgq)KVY}L-rLJ-63Yg@
zAE`_;CQLZc#L9i*>{(SEoimSbU0Uj$d2`cJuZcg~+vQ%ZE#u(rUtJu0is7q2)60_A
zYqv<7`(2f2sfvm#6@47OF2tPUCfl<~UtWtJKW~4(?qOR~;p1b5DJKLrZQ3-$G+Rti
zP*AShq3+K|chSX{_4fNP9Pg1l3|cB=n9O$G_B-eVx<CJZzX#nc06Gz|{_pGftac44
zsoJG17v$R-oSm-RWpY_@N<yN;)GqF>!Z}}1KAgPCqQU8AtMoi~5!vi3b=THJ&atbV
zb#k)0u$b7f7Z(@nzxur{dV62L{l6KPm-{n+xKn%{)F1LSzk6hAcwA-R`IWA9GZ~H@
zJ-V^xXVJSIkNF-wer!1V?38KK7F~Y1<M+GWGYym5ZYg%Lxj+B&VX|d|(+a=k?C0jO
z#^`lBY{}AGtfBaQ(Y|l%=X|NOwXvDAv-tU?U8ULIll|@gntc5D@y*@c(<dssC++LF
zE6~*3+}YWwsHWDoE_U}WdH$f%=%sDP^@SZ89v*JroPXcWEa!%Umls!HVBnV*7Z1O_
z<DjVLvHbgNt_1?GF3;U;Iw^!<YX;lN(r<SjK745N^U35;x%p<fw^VKOgMx%SJw2y?
zkvY^a?9g!GLV#PZ)Y3AEMH>s|vV#txHDV9o=>2?~<wD-}&3SjNE?v4*U?C%SJt;X^
z(m2g$ZQcI6yUT?I1RRd{g+4a{-Ec6!?pNoE6&maI{mNRjXpzl2b#?X4b$_dL#JCT)
z^I!j?B)Wg8@d<$q0(u~meLtUOG0@iTW@KiYFlSDW-}2Q)?g<YLG;W>7ASNcZDgC@0
zsPCobKQBg=F=k7KV87ijjpXBfs<yUsK|`zW_y3<~mV1lg!`tomKRvhqKlAmv-F&<6
zo&y~>9=0w9wBsjR)h@6*W_ja}gOLZER`_je6m+`$XA{q-W77E(=FK~|%y)Kyh0Ki{
zv;O|A+1Ib#`d;;F<?<P3xwk6Mi)^|57IYX|`Mt{a?f2_u=kNR3W>@>`!zu0cJ8px|
z^*lGnQYUuTlz#hvGk(9@-M@TZ)v9ZcgtwkBW$6iFXq}*#pt$9%e)YjOZ*r=>zB<~#
z$b8}TYco)*V&2`|<@2{EZBIVV$Hm3<<MRA}PwL+Mdc8jV>#M5`n}c@N{w_P#FaLg@
zUDcP2YwKd8Q*T85V2or@a$&XP^5gLReA;>+bZX2sFr-)6))urkykGIfjvW?$^K4%3
z;}Z}Te!NdkTG~4@a%OeC(nI$Yz6AoJ=VY0tSvELjbj5#bLQF+nJN5bRx7+!5YCfNR
z*YDab7W(>iQE@ToboG8#7M6gBh>k@XPo7zQ_gghbfsKWQVZ!|R@!A`^qn1n#J>V1q
z_T?FU@y0#B-|hbM>9qcx!sD`cYQNtNUB@qDvBB*#LvvG;jad1SW5>c?zn*29-F7zZ
zbA^t*{rnRrJW8x&&(1PsUa(`wjkzphA|ec+9XjjJ|GroKeq+{EEe07r_M7QNCr?_1
zzP+xjH>p}$;%k4Cuv4j(t-@~xu7#m>Ga0_UzTO`mUwifS*H>x<dbzi@SiVo2B7SLG
zZnWQAE7!6zvxyTYGRRmI9N4?M^7FH^hO^JAsH=mnL16gy{=R=khK8V^VBGxj=jY~v
zHVMh~U;P^6-uPTA!IPo&+RKtnygdR^&!%%GEcctcs`Sxue)~TMCMY_;GU?Nc-DOb!
zuLg8f=BH1eDqgSMzT@?}-3;leA3^c>@6S)rQMps5Pyams|DX2gyq&Cb&;2%2z8+t{
z_xPTJmv8Rev-!tet7_RtI@e_!B3X4>a+sA{j+wrQE4Z}8bNU~d$?E=UHa2rgUtjz9
zWU{}IoZPuhsi*H;zhD2q7BoC~d6{qKwKbBlyGkDZ`~AK=zW(Xd@EhCn<tI*@*wWq}
z91w8evcLV?&((a=W<BomwO9TcroQ^i678)2b883p1W>$Pcscj7qC*%X_d>_INX9k(
zpaxI={=eI<zrMS>{P~TI$uibuJs&<4I62!2Z~gJ3qU`Ohqn*O)1~Yv^{Wt~dmV62<
z;QgI1uc$Zo4YNkevP?V1HS4%#--lhU>~vxU1>4k+C>EvL2TU?tkE+U8&s$k0@kl5o
z?fI48->0wyWVGinE4#3+WH948=*alSx~8YxE^cj^#v`G~Gt0QmSGi7N;Cg%Ev{r)R
z9TmnLk#+L-=D%(~ee?68XG_FIZaoZS{Ibt0n#1>l2gB)9jtGw4i6A5W^oto<3s!F8
z?YSfDl+k(Tqmy-vsDsFpwfZLS@ANJJDfFEf7m(2&C)UUj==h9*YhfzyF7cQ>6&r6U
zcC@){YZP2`XeYP<!QuOHcIbi1%E~qI`{y+>vnOr8?dj+D?UtF1%^W$~sw*!I3l<4Z
z%1vllp|HB4^@7QMPlkRu+fzFVA4hD@lWpgdO*%D2GwwE@lt~A#wAq#9l0|_9r4^GH
zxC+0?O<4S(<$~6JPX=LO;hTFZjptgIgRThbkuW@zeY>Hdp{mEnM9PRgpo8mq9<#Ej
zgQCgNe4zv2^;47X%#U6hCc0R#chVU~kwr~s7)6{e|50PK3HS8me82Cvp0s(MimmP3
z9Xl*0O`0^rD3wdB+x6{-th1oQTVu=bw%$|<J!=(SDGj;;?Al2g2SpQ50d?q*6G*vL
zsn+XjYn3%LI=*}<k*j`VxU1x)Q(D?%%P+sKMdzpfUU$EvFLzy;M(=zcM(#k+xu;;=
zptAAq?()x9!{ZAd9pMCB^RVy#zv@02OQ+0CP2==)A=XEtlFepw^76Va|9)ED^|6xk
z0jH2flNA#bP0r|7ADl8pWLN3yV=Dp|+sO5IbtS#Jva;s;-Eu8gHK{G9RyR!C+|YU~
zbS1;D)N+NE70Pv$$3fF=Po6)o-g|AvGls6JC->L`o-uGe+{2zCx<Mf7>GZu1dd=^7
z1Oy1oul*J|HQWC07vb>u+O1rHooxQk7`Ort#tQ0N|K6$6;FQsMe+|<-(`>Q)Js;bC
z7q=fi*up7nFw;lw?VB>|@YvGO+IDp*=Ib&J&2d5wiZ;t!6p9&IFG%e7WKj2+;c&c9
zcJ);=GqY`dpctv<xS_zgKwurqh8V2|r;LgBRT`lC&9d4Rr8b{(KJd@-w`0dIW#<D<
z8ME%IG(0c<^u%-D&u7wnG8Ukr;g`3!>;L`rHP~9`V!+EU>DzZtuxxN@xVKZ`)Le#B
zwu&v&e&jNNZcmY`dZEb0%?&!!L0_N0;r06c^FV`}VNBh#E=y`Xv++z<-*Rp%*9}t^
z9gu59_P=2T%>&6*JYamc^SNBvyE~qKethbFa}rKYQUx6@Vp;rbh3uk?j*?AW5gg`o
z*Ig3Wz;{zRm?QV&>9~TgudW_Be*E*JZv9J})BQ`VWDN}sLE|}h%J0|Ke7zbDYGx_j
zWOM7_n);l<>#IM<*^j5=KAf3pT=MD)=i-g8I7+|2yL<B7xiCeoiw{l)7C42h*uxbe
z*1)mQvhF7Lw>LK@gAP!%|M%nY<3iWKil<Y<U)<ch+-qVd+gVeVo;fT^EywK|Ku7i#
z|0xnYan}6)ne6p@-TLKhUtC`=-^|Yc?7_k2HL<&={rOX~E${BCvW`WHmtKPM`u0<|
z51ja`&~oj^)7X3ysmR@Bx}ck?T3cH|Ju6x3GJ~8O2B2asb$aZwvW~6KUa#N(?3nbi
z3AI|zZv&+4YnO%|FnSo9F&C1{HZgGs$jF>|+;4yGalie#GL6zz?)`FSDn96+`T6_)
zRlcPkFH0_16Qb4N)Bw`(_|GQsGw05!85&Mh^`2H?Q}^tQq~7i~Mq>JLYl2d?>f71P
zb8K!;+Qza%*6XqQ?E@Tv3yW9-gd7x2j_X$+1f7O|=#W$1u9s^4$CZ_oKuv@ryWj6y
z?U%495!8|l`QX9uv`)Y&`_HF!_qXTE|NZs#aE@8{PP2>)3g6z|UhWjK=-}nkW(H0>
zUY6|eXPRi);FQr9|E(!7Ffix#Hs1EbflqJ!`uaNa(vnVawrFc;U9sd+<N+fVot9@m
zQuQrreiZo4vpM;C{r-1#K7k^jsix@sy+=1B9uDd8Gl^KYxnUwp07ri<=uBp(;y;_j
z-&|bGe%|i4&gQhUi)w#=i>dtzx)^T4lqoJXH8%dXU#Hws>}vA>Wj}Dqn^{+V-Tu#q
z!=QQLi;LZbg@g{>*qB`TxYzu~)@<>_#Kf$2b*V+CiW&ZXU#su(cf}sw9#F6r|0$Dq
zXxLZ#`_lIO_^pQpdRwdc7Ra!ww|thHkedK1SN#}1fBx+0>A7&vo;!~VS6}r?N?PO<
z*vaM%F7&^FOH3oi5Rq2R;AJ1KMdvTn@S6I%nT<E;a2v0di<*?lb%6~!OoC2r4Xqa}
z_WLkgUmJbA`u*PHAm6{bx|)-p|M|b)@0TxF&=9!T&9M4g&Q@m;-ihw40q2;+q|`yh
z^;!MX3ZOCvlsMPzezz!gciD@tRiG=@4m2|F{QYis<?FTEukZz$xX9g(`|&h7zM~4<
zmdcnBfA4GhxjBkPMnVlcc3AMqSUlKwZF9Q+zTfYxw>k;)Mn2_QP`~eM>k9i#{0jtT
zJ)6EaVX~U9hp#Vd!iNV3|NMB|zhvoB#tqfq^Bz5VbcM&?B&0}Wj(}*)cZZ$MpxVx{
z?k0EHyE`-A-rhcW?p)vN>tc64>e7C3YpeF&>hI6)|Nmz`S=~R(`bgC0!~FIirqAS`
zQ2lJnt%W9ao46u6xZbf`&;xnzgnsqG!pFxZ&Y$n^;=*Dz7u-LZX`Fs(Uu|{R+Nh(=
z{B|qKI<~5*skQC%{A)0q`3m3CkCRyfI=I$VF92PEvE_t*IOFRQD<&o_p+zrVyl|`j
z6Wz`yyW{D#+ZC_pmV>eqsBX{-S;ufnV1vM{$L5?1?&hi6+RmLZL*h%7t*fhR-0fE-
zR!&Y%7hW$F7B_t`>q{S~pm;8@;SRr3M(_PQUw?mltE{Nl2<nU+?G_gn6nywq*~Vth
zf&~hBJ07xq`uzDSU#y9U5sQwC>Qu2tP=93BV{_31KYmoi)&DI8ov*dfx&6hRoyO;F
zKA)+)J#FgLiSy>2`+VO1JSZ(N^V<ZRzu3hFx>HeWhne$qR|ThxN%vJ6CQh8_GuP_s
z-^$5qz7p1DYtFCN)Yb+KAWmZFdIidaA)tXrP+WitKfif4Gq+}6kJ}KNn7Hr^v&dCY
z^3ghBW&o-mLKw7-C3qxw#Q(LH{C>N=`1jlG*PUG!1%9yLbO9x`<)C69V`jWs!_}*+
zLbbO#3-EUO={p~A+HpcFLD6Kbqk6;iQ)!zwrkoT4b(=v$A9ghs$;Wy?w-&xLd;0Y0
zo<E;X=iJ%?>aBq~uWWoWFFx9Ii|eOdT@@OkBX+D`zW(6OZYR|$=cSwdmmU_53eObm
z0B1szyWDb?MJ?0gsye^Dy=|O!M&jDKSnvD$YBhCrOSgmOW#8}l%m?bIDJnKjRCeE#
zc$n?`*Xi+fGmpzv_aq)}1I+>ye7{=`I?mQKu5X9HbpeA(3|x$J)^?qiaZudiaar`h
zks~huemv$cN#E`~!=g~><HwIRzg{lCQ*>JQ$&)7^&RM_zaM|Df;^uUJ1|uV*inm*@
zOW0HxbS?Vu>9oFa{l6Me*~##w%2t2>AEU`?zCmwGIrUQnI|SyHRDn8Cy_ZV#GfbrJ
zo}BOP>B(7HS;_F`)>iJxCtdpGZ0}tE{r&y<X}Zx2psgwH{c@=v9vqarUjF`G@7c7~
z?coYpptj<n$$tD@&Y)sK;U%j!=vZy5xqZ@kI~W@tAMY0y6MHsM#Vqqu%b7Di-%A@l
zd?@ID-LSj&gYrAB1x<UtwlZAsWDVfxz2u_5qwuj?Qc}_#d4Ah30aMLhUt62}?99wP
zU#~^GxVkbvD6m-d#yG=3qQF8%qpRs|9{Y!k$G_^^4+n<pyT|CvjRTe3XKdL6-mxog
zaT6|P*j@JaRJ(lLi+?tHdgmVh`hLIue6RVv6SMR8oowM0zSDpF*s-99h!+>l)YaRU
z`OaQ+`Q@GS!2tmcN0S&8%+19cUcAUy|MAb;{QAdN!{b>U0!2=pI(6Z+fY05_C$$n3
zZFUGbBu}_Ckwfv-Of{hc9UUBPe6m&dvgPZ3D1wKtrs+JqmA(G!j%!=9!_UpJboTP%
z;^gFHcyn*>>~*obna+LgR#sNNxv$n5bk|pW{?%2YVXLoZ+m!8|J86>8dG^vxhJ|yB
z!DGKp7CVI;elmw}oW1D6^x|xIeC^RAox+uGHXhf|)qVQ;ygj>uf<nVYWp^QQ@#FLV
zeNj(4GvnZ%%FiC&-XN!^K0MUgP%L<IiRWa{g(1GPOcrk0GG%A+^P=~AzyJEPZ*%(j
zZx-Kwc)apdyKlVnUEGR-NudXvDlWZzsv@9h;&mBxj0lgENr&%jvyGXT)xJOWon=xO
z{$-k8?5Qs=FH0Jy@dyeE+I&7^EO+?GdHer1{Puqgw%;w2R-4>8JAWT2p`UsFy|=IL
zn}pJ}+0BMhzFYsiauJ=x!1d4*R0(Z1naj{8XFKcSV)x%U!ctPFs^9N@{&m;Ml%#)u
zex8|czkl0d;jO;g8U+tc&X#wOWD;{K26cS`D@6^Ao(FM&`fwRj?|gN#2DN$Tfx7pz
zRQE2pz&DdwqeXqLAE<~4yu{7*7Sx8U0QFQZ=)7cYE!&~hpaIHgqTLQlm^50RdFX3w
zIc&<lVGpQab^wiz90pnQ(Ce2-yGnx-!@1A{MfMyEU5l=Bzb!ahtTj1Tzl8y0o0J;J
zw(ADrJ7p_hb2suZaxY8-*|%a2gBNQ6hbKep1p}~!Z97xWO&0J2)kL$FzTDjK_u$6l
z;}N@`MSJBO&1%2&W9KBhl?+^k)84&Vqyf?;^^!I8+j05&4L{~?*U&l<ZY{!l!P5TJ
z+jGJKEf=i5+cjJg<ydGM#29k(#6;!H%lo(wyYqxwi{xIAUUFFYkSoaJk(ao+axY5G
zagO_RP236YDJ4+{MXeVx(vIFt8ZFmAK6g!@;Hu!XW5+vYkj*kLSzEX5u(I-GXkD>`
zKZPTL<1DDV*uDFaVt%dSlR5#X-A~qu-vS#0t}#FXF1A;t!70RIxBN0tccSl0lT-8(
zCJh%>P&}l0>T7Iq)oOr@l9+f`IWE)%-AU90QaTN!^iJpeIjlM@Yna54%?9<$z=}b4
z`#FM27@e1_p=GbGXqLUd)wy>|$lHJ|j-cjDC&-|wUz)UjKWvx(ak`lwQekH_hcL9R
zPyqEarhRGB0`1MdpL@e6WV6Lq=ZkDJzv#KJ&dpZN*eTy~L2Bpg)@?i5cRg9F-vTPy
zcY|VIsTic4bAbRjNr}y5#_$g)47PZ|{R4`9aG*~F4J}Og?Z|O<((bs7Zm=^zeGpLE
z16fnDs!g#a9yDfT;w|K`P<IoDONSRqjDU(Wn9HF-2}=B%mxzl<Ep~tQpR;fpD6}?%
zVq%fGN4k0o$d(H_FF9Mcy#U>p<qJsx!mDylPEsv-J;meM#}JUWL9wa;YQK0_IZgGQ
zVbJ*AEJsaC%?}ioU`xUNwOx3MiJ7@G>z2q~o`YBTS2Az~LL&fV{ufa8eRhi@>K&)z
z7Pog*(CCDCUzjWRqV$AXhE@x2tw&B7)9(C)x_@rms(Po4DPLNgqCuHew4^GML8-;f
z(;t>NxIiIot2klStW(o;qb+KFe5hQ1`)%2`H#ZM|e0=<T_1-;u=IpKhUiG)?p*tuu
ziGtGNW|P|I&!0TGurAgbv<75u`906=d3SewI;DN`?Ag-oppga8)*V^vX?}C93g2$M
z9uyGpU|-#f3yPpiygocU?CIt8=+kNa@3S<x>_GveHIZw9K-AKg^8%J%{`li@|K$1e
z&+n`KZBg|_gPmXQ$^QR;*Y7?XTYmTG{eR!g`Q+_DR}9abIrGo`|9|KI{sp=k2DIj;
zs>(`IQgTb?<+huf(^r2iaw+wIXNSyP>O9=skNd3O9Y`@^6c7|_yqU8sa&sEPpI@)n
zgN}7w8N8ecbj#%u&&fZYO!jBc(9ucx`s%99hXc$F#tY{drE-BbpLZ=<@uBMo>q#X6
zMXeVlpswNKo-FnU{O9Ia9tK_GcWSEk%lrH7h1Gl*6jW7PSFF%Dbm-8X+}qo7Pj5^<
z&fwwgefVL)gc&nl?7O$jSDK59>%_Tp%RDEmef{lpr1d3F#-I0cidrX>1QboYg*g+d
zs;uH`zfS%A*>A2DXhP!qb4f`_&{*M;Wy_3;o_L%(b&A2F^p!|sW24;p)U8n`&z*A%
z6frV3W=v1LpsJ$6(y(TYjwi$4iQvot&Xa0F2PUige|p$1zsp|UG;4}G(~XVE?$_2t
zHXnYN@Z!QkP_1I~`^{$1P+m~bqmMC1j~;DlX<2ajWk*K`!-6eaL^j{#aR>|)Y;eE&
zAqLddsQ&h*uzp_QFP@{VtZ}!yZ>g-7Yb^kc&t^<h6FLyLx9TJ4;;;>KFJ?UH(q8xA
z`TTme1+Lv<De39Sn{VC;-M3|nNm6n$V@H2K`-2}JA8*OOFINyI-Rq_t7#JA0|NN(?
zrz@XM4Y!fId^-N&S7%U(1{%Z3n7XX`5Hma9gn9Gc{oAu+#|%(Uex7YL)43ytMn;p)
z+x<RsHw|>uznra9fu5A4K?3N6p5plbUoQLa{B|qbP-4&jAYUJ!loJyaK^Hjv`}_Oy
z&SG(<rlzdlPdh(D3KLMzb()%1!@W0mc22f_x1;&A{{A^XepG-OwV*q#llyJi8V)8r
zI4T|wx~Qe*(@FIu%a>1{JNN7&*X}##L05l)E>PN*dmGejm>ysEaCZK_k3Vad`_Di3
z<>lqO^WWRgIrTyC@at!;T>e(f3xch=6#q1X%0f^TeXr!Q@0Yi?r_Z%6pEPyqQBciq
zl)_;Z>)KTCdhPa0yUX*p<=k{~aba<8<54s*xl&tuVS(eDo15EvrOlI!W`dfe7cXAS
znz`fAN(KgD9Zwg>kUcVivY?I!>q-W$g^{!T7#M|wggiVvKHOYZ`}^BF%ev>6_f!_=
z?R+}z7N74GR!JtYMbHWZRDfJvEHL#2DE}{hat>A(LFx;qg}UHTLn9WQmNZ1+!V<u7
zcGA26XkiRaf1r{GTuFgla7mae7ZTK<a{JOByM})*fg)YrURU`R2O3Y2Hk4R9<<$Po
ztGs0SPMtda^zS;OW~J}V_8Q^V3=2IcF|0~>dTJ_Y?eyQuGC#SUH<#bslV}?rYaDg-
zgvk^8Pw&?(3zmGDGXLC^@4NT^u>WbfV(s+<iCOImCT>CwqBq`_<(SR>{aIPF{p9)6
z2lMn*O>8c`zMh&oPv!X;&0A$Jo_+pVe|zW5ZL+%rC33#rdghYFm72;oYkS`Ft!F1T
zSD&;howVcG+RogEf459gX8$fEAmQUv<GntYi~EyBQGtGJRm?-<Z}-ddmzE}}H?3V5
zcl*z_Vq;ZRvs>jaJv}mZTrb<b?T^FtxW5K7&&1tcB5T=jFyYJ3UvItzeS7m`V%*<#
zUv4eipwM5t|6k9^lx5ZL8RKq0O_{Iu*+uK^?k`_%u_e6MznwYn!nx<KPuom%3rw_I
zD{NhvJGtx$gQWVU46)mHo}ah+dn1wIQS`Qtw~mFy9Qk*@{AW!q!^!>sd~&*3=D&Zs
zn0<1gh0K#@DZl?jzQ6fV`K?uK*~#}$F9}Ik*WWysTFYLUo2;$(==<I1i?6?Y@sWD8
zHMTB}FH@8KMM<Rm`rHLo@1L$YGkMO*Qwkd|r^el$<Kg?T;+EhnlirU%H`|q2NN!fW
z@Vqu-`}9w@&(E&iXV=hNU9Y&v(|DH4@rvBfzu&FB(bb)C{iV@-``5Rs^rug?ys<ZT
z@%i5uO4l>R)EyNl`SqDUUtC<QAmP3K)=zQgPM-wDfb6cXpKhsrc9B}?&L<!z`Sk1e
z?Ta+*k_8uSdns3$x6r8k+FX{XJ>`=Y<*kj{I_vei-P6k6-un1?-QBp`wIBZdUK8_E
z^t9cd6VE@FzP!_!DqrXF{oUQY+h%@$WBlaFlTUxR^(%6XzwXo2`TKxbZno|0<7wwV
z-dtDvoA1y5cDYZt(tdBt_1T->b^bd0h1Kc&_ab(5*wy~7%Dud_SUsp;_VMeh|C28$
zyqB%ItTyq_x8rfMOtYVDJ*&)b?^97R<NWpM6DK<E-j;hpTjLAZD4yM~ycR89Y*}G(
zG<)~d_}ZgQ*W;3}{{Q!UEAN4ZI!~MLhxXU(+sC^8Z@X>vw-3h-xyIeL`SjuNo_!BY
zm)-r}aDM*RJL+=m59Iy-Ue2EV_xJbWw<oe|_SrS8UMF+v&COy7yQG%uW@jHKojiRy
z`R=dxHUHKK-&Wc1=(E1w&%HHoUIhO7?ydCp2j}`+(0tVU)742EBP^y)eY^GUv0mxQ
zFAw*BeEdu|?zY3%d#C01{I{E5^T}|2?Z4LRW}oNPwpE_DJH1v|{nww!^Hl|Ey3yM{
zRm!KOq+HlqtUiA|f5M#`hCVYsq^sR4n|<AEZ`HR42O62z{CHCgiR|ako?TM1JNLZy
z#jbEhBmZ<k0fB;hW!2x_B>uT!xb;(9-0n2q^LD>^Uhn^XFMBp90Nmv(TVA{Me){>_
zT0?=M+3{IQ*RIf*pi}m7b>g6i4@%JvY^e%cAGemltDR4_X4~nLCj&2Cx}^7`hMiw7
zB*$#_d9&qybAybGjB2*cG|8OA1U^>n=DQysAA5y`O*?OP^ytx34-dE3ZVMD~wXFHE
zAt)y1&1T=#VQWPke!koNzGj=ZpI?{^U;BA8NlD35D}$HUY%8>oIdyMub?vsBdnz|G
zX`G#9`uV1wy?wl8)t43L&AJw8XliPDB_=LBZ+7$M%~KyAAFth3`QaeDr~`<s-FEuS
znGhpm<JxVSnwo*25x32~i!@G6RCb@z)WkGD*U8yg)B$Aj`7(AsnH5vN7iDIy+*JR+
zZhr2!cXwAabRA9lcyrx`4FR5>o*!?z1+MxYckblLz@XsZ+HEtf%hxe!Ojh&#bo1Sl
zlas~w@XPYGPnt954af?wtgKa&CQp96*|(ifR>UE4Z`IcGWm~_->1k{4eo$NS=m;lk
z0K@$M-^^yOy>{<3D=RC=O*PwQ+Sl)6(nvnmv-81skwxo7Z+cB}pBKI2gg^nakeHZT
zM8pl&+go#Qe{0HJv}jS5vI;{|a<cvnH3fx+7MAyi*XUi%432$!d;9)`*)Lwa;NE5^
z!Bg_)#zr%zLs?sswpPiXE6KdO>nrPR7Z;Z+PA-1Fv(5G<NN>LBla%y`_4d}RtE<eM
zm{wf-zWQAC%@m`H>*jt}d^C%Li)+=j^UJN?KYexY^3{i{FTG7NkXTh3Z<2p+kC_uw
z*89C{uD{NHYquprXY02(K0ZD*3yU3QhlCczd9IBFU$dLMgy{u4Xnb^2>S+$%uXd3!
zyqA~xCO<hbvE=Qo(6<3Ldw#uIEg~j%X=iczR_DU(>+57sPtyf00(u)@<1@>obIB4F
ztCANB$~5HueO+H)_~=My)ap}L+kX70n5G-ucJM*Gw6gyUgT_8t>uXu1d(8HHx#a!i
z>C=mg-TAjV7jpCSr{CO^+ORq4t^T^b-=dO|lCrjL(mJwqlB<Ff$bC`|qgX)A9WYy&
zbAbRz^q2>eMvH(G$3nwN3|xvW0!|q{pj!?VTLh$(Zy)$E@z0-{Q>RYZ$QeuZUcF_p
zW1onKNP^kyze(M#O-)REayA`{G)mswxR}2!!PDDY+1PmUySuxSO@3Y1oi=x_Z$`$7
zSB1H^wt&`5t=s+1>T2@JHCwh!S+q#$(BZxFqoe1aI(-^6#Jyw3jrH4-we<9!U0CRR
zBgf3D<b{KWN5?J2N)3H|b$$Kw`gMJkm6cPbPp`H~Gn$$5Ib)&KN`_w(|NZ?98WR0z
zSoFkW>)|3$?=j=j5>D@FI)T<A^C}*3Dk&>V+E$q?cJEiSvzw>C??c_ZtXd5XjRn55
z%|Pd>9_BR{kd-~VCG&Df@5)V&kN00*7i(Si{#&hFajciGud0pBoP*8m#)*emn3$L%
zc9pEm`Z(wHN%i?p%;cZnzqUMfcbTBDuyenht%PNfif+`Fgnxg2X0;!Ey?(zRXynu|
ziN*YGiSWja8+D?d{N;%^^_g!sx1)pOP1){S3omTVzOJ?Zdj6h|Zd(rvISDz`gZ4;t
zb$8#De|>#@xU~wyq{)+a{{43Q?<4)JhIe;&7e6?_*e7f4mX)Oyyv!%@SdZkYV@n`s
zS?%1p6SVv-^|aW%%IC76CS~YjCJB=afwfUvm8`9!uUh2o{TfzYdMt0damED&(DYeo
zG81TtpP`}Qnc3$4Zv*Z$H8oZIe!KnT>C?)(y1n7?wNovNpG}xLb!k@2+UV_R$NOaG
zSQIunxAT4c^ZC4S@iQMUZ|~6F*Z;SduU8B#<(6oO_s#a3zTWA=ku!Ttrv}aXC%N2U
z>xt|r6%SYQul}yztyq|27g)5vn;_G5WRjj*;Ixj&%H$yL%crj7n4~$KKC>s#ck$BV
zx*uEpC)d{eExb18+wTVZZ&?S#+rRDEeC<|sees(ch9V*&9es%pFD>;Jd;WFK9GQy~
zJ0cizdlxTO7U63BlFaSBR#sNFqr2NVDoX0k-Mg;G84bRaw7j2x`Q@88f4t8-$$CCM
z*6UnUWOS@Yk~!f;<Pk<j#uI1Hiq7I@`1I-1g^L#zYj$qkv`MJ5v-8rnw&3M{4?jOY
zuc4<WHcMMkk+HY8_d<q=Q*n*|$`B<pGqJL=G6v8L2g8BA)!$u?IfaBwIT~CM6BF~`
z$&(ae|A3u!f342VwQlDY*X!s@dU*WvuEmQNzwmIm!<>;_R8;ig)m7~syLKtr*~#VQ
z<vD$x;iGos`0?b=&(3yqcOPzKW^Z}+GcYkx@!g%B&6h3($=KJ$l*n-J-Me?i%9Wsv
z4zBJSXCCMI_WgVEy*-teKF+Z$W?=B2XX6+VF=Iu<rF~(oPKr8*?^k|!!04kk`HQ*m
z+lPnSPn<sO?C8jN>C&YZ@dKw$d4XopTwPtwjHQ2q&Tz=e&VKmpSzGGqX`KHzd9iF@
zh>DGlo_#dVbZL-g?FUykx1@psfxmzM?kIaJRrcma<Do-NE3Up0Jiqj6R$zR*zU=WM
zM-pCLSsAf8jkl?}d1LD7X@ciJ7~i~kQ|$CKO-)U)%@N!4?mD@;vWjrAzInUWc;Vfv
zS6kn_$$44v>&wf--?I34coM$8y2`=B<C2uLD6}XvENs!TWo}k+TQUS|YHHSe+FgJ2
z_4W0PJo<~jefxH4|HbpA<>ktzrlKcLo}6KtJ?(`BL&NU!_lq`c5NK|0K9oL<myKCS
zSh(=#r_>)mek@qH&@p4)d)?SwB3!LZwY9Z7Dn2Tey}!r1HY_{%e1KYI662Ol<?rt)
zYHNF2_4V{j;d(Gp*<B}Ych*%c8QZEWTC5)~E_N3?T5@ksWyQ}=s$SmSg+D$d&atnT
zW4LhhX6L3&Mmu)wP%twqJ5v1g`E%#>*S(LwzP5Jrj}4ZkuS6IgoSLc)N}JKqv$wEV
z2US&7>D+VP8kHN!a5l}@Ebk7-T)*~9mx5N;T3ow!E$YdquV1&WWcrbN?eXR1{$h{Q
zHcR^X`6(&=jW>|$?db1s-@V(~Z@!(bRiDe^iw=t~KKS?dcSlD@!@-1x)vH%e&|&A7
zb8&EBm^FL$#XEO;%=7OtFc=vd3knG-Z87=(W8TqY#~wX7Ir)<1R1Xm`2kqI`<$7LT
zUUe_G{`>bY?6&>3+TUe4_xIgRTC;E=V_;z5g{-ZYZnX2ue|U71J0v_jdMQI%O3I&0
zudig8?%KV3;q}*s#m~+No_+H4>DTG+A5Pbg2i+}bVrJ&F`s$&ZH!EE>*XXON9#zv@
z@k5)BkFTJhpuunX<YQ4$Q3+<V7lvrDs%?&)J9lnJZ*S}F-PU?>doqNpo9dSYt^Dxy
zb@-L5S2?vCw5D>Urlwx{fBN3NI0ol(y$>HgY?v7tobY1Lzb`L?FB*ah0@vzlYrDEX
z9QpbA49?X{i;9XC1g&gIon>47ZA1Rbg9i`Z*pSFPY4YTwEx&?2JvqhnVl-s$@2M27
z|MQW3&z?OksjptXJoxG9X~U{78B?ZAxpC#MbnekJGmQ(sz6#CU|Lou2-wz)=XlQ9+
zIe0S1KR8%;(c;B|va-Fx>V6Tq-G}dA%-YJq$vN@cpQq2B9lCcf?nNzEaB%R%S+lfc
z%}q=c)YaKvzI^GVzat|z_vnKM3d?+Fvn6DhnVXx7Ylp27nAZ71TFgOu;q})G!&VDQ
zNO0)u>xYDfCVqNy^2YZ3`7bieG&MCjxmuYT8yhq7^N(*%KR;pOM8%S}B`a2N96fsU
z!{^V3|NQ*C^kd*+w}rcQMMdZ_MC>lpt*WjzG%#q0-CdS=X^E$YzyJ1Mm$IXxq?DAD
z3<@8)^vGI^y?y)k#^&_?4@Hyb&+j)*Kj*Og^1{`txj8vGBlc7nn&sY7(FsmVQ{!P{
z_VV`D)tmG2^XJ1$y{ET4y|uGgJt{g{P(*}f@x_i$pNi&K6gu5_GhcW0`t|NUK0HlL
zO%EPEZ2a`8sG_1G;ru+?MT-RwzMKEwD*4{_T-kqy$G%Myd*ZhK`r=iqxbEJ)`{BzM
zmx_uVAI@I2U$t&s+w9rW%Y0@knY5owaf*zT{8DAB<~yr}m0OHs|E70;e}7-GdbPA!
zUV3`_g$n_Uo&T2a*;8|4>O`%nSx3Hm|LcicfBfd=^oy4-H!oSD@~~by;f31G`})4j
zpxkj`X=d|5hUS9?IW>n`I61huHq|Y#ul@Onm0!-rp}5#sgp1Y5$w?>gWD0kWo3fU+
zwxE=h)?GJuk-2{D$NS|MZ{IF{@7_HQZf@a!t?f_V7RTH3&9OPp<l*Atq9T5uOJRST
zfS{n@Ngi$mK|#TZXErbhO*F{AzpwRVijZt`heufiL#Ic_zkhW*cI|p}tXF!`VgbRE
zd<exby*GQFpP!$6tVi<3?(+37G+bQvn~FIoZQ}Ix^#$ehsI|uyI=8zVS5*47b|Zt(
z!~(WvMnOTrh)pS+mo8uaxr9Y&k>Ih-I)a>6FI{T-@S&ikt!>jELBUAQ^IKe0rnoI`
zyqMAAx4ijchKOu?hld!*Q5wB&&0SqwTefXeQdDHDt*u?8EGYQ*8(1nnKE9%=YSDrP
z45p^05j%@i+1S`zjw?Ye_x<qwyL()mT;BbCy;rV;%s88NabibDT{Pb!W`T(|mR44a
zcI=SYoPK`Vu@EiMtgNgH*RHks&$mnb^W!6vu#n*2eIPqHtgWqeVs;eV*b%g{C1~ZA
zIt3*q$%jG)uuy~r3^Y&&1J{C~VdeVx5<Vp*B_*lE`&RRr8UFmXpWfQ02oibyQ$NP|
W+jaN;%R&qc3=E#GelF{r5}E+UyO7=h

diff --git a/doc/sf_and_dist/graphs/jacobi_nc.svg b/doc/sf_and_dist/graphs/jacobi_nc.svg
index ebb659795..1f850bf4c 100644
--- a/doc/sf_and_dist/graphs/jacobi_nc.svg
+++ b/doc/sf_and_dist/graphs/jacobi_nc.svg
@@ -53,7 +53,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="270.4" text-anchor="end" font-size="12" font-family="Verdana">-200</text>
 <text x="81.6" y="330.9" text-anchor="end" font-size="12" font-family="Verdana">-300</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nc(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nc(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,144.7 L94.37,144.3 L96.13,143.6 L97.9,142.4 L99.67,139.9 L101.4,130.7 L103.2,195.7 L105,156.6 L106.7,152.3 L108.5,150.6 L110.3,149.7 L112,149.2 L113.8,148.8 L115.6,148.6 L117.3,148.4 L119.1,148.2 L120.9,148.1 L122.6,148 L124.4,147.9 L126.2,147.8 L127.9,147.8 L129.7,147.7 L131.5,147.7 L133.2,147.7 L135,147.6 L136.8,147.6 L138.5,147.6 L140.3,147.5 L142.1,147.5 L143.8,147.5 L145.6,147.5 L147.4,147.5 L149.1,147.5 L150.9,147.5 L152.7,147.5 L154.4,147.5 L156.2,147.5 L158,147.5 L159.7,147.5 L161.5,147.5 L163.3,147.5 L165,147.5 L166.8,147.5 L168.6,147.5 L170.3,147.5 L172.1,147.5 L173.9,147.5 L175.6,147.5 L177.4,147.6 L179.2,147.6 L180.9,147.6 L182.7,147.6 L184.5,147.7 L186.2,147.7 L188,147.8 L189.8,147.8 L191.5,147.9 L193.3,148 L195.1,148.1 L196.8,148.2 L198.6,148.3 L200.4,148.5 L202.1,148.7 L203.9,149.1 L205.7,149.5 L207.4,150.3 L209.2,151.6 L211,154.5 L212.7,167.6 L214.5,117.7 L216.3,138.3 L218,141.8 L219.8,143.3 L221.6,144.1 L223.3,144.6 L225.1,144.9 L226.9,145.2 L228.6,145.4 L230.4,145.5 L232.2,145.6 L233.9,145.7 L235.7,145.8 L237.5,145.9 L239.2,145.9 L241,146 L242.7,146 L244.5,146.1 L246.3,146.1 L248,146.1 L249.8,146.1 L251.6,146.2 L253.3,146.2 L255.1,146.2 L256.9,146.2 L258.6,146.2 L260.4,146.2 L262.2,146.2 L263.9,146.2 L265.7,146.2 L267.5,146.2 L269.2,146.2 L271,146.2 L272.8,146.2 L274.5,146.2 L276.3,146.2 L278.1,146.2 L279.8,146.2 L281.6,146.2 L283.4,146.2 L285.1,146.2 L286.9,146.2 L288.7,146.1 L290.4,146.1 L292.2,146.1 L294,146.1 L295.7,146 L297.5,146 L299.3,145.9 L301,145.9 L302.8,145.8 L304.6,145.7 L306.3,145.6 L308.1,145.5 L309.9,145.4 L311.6,145.2 L313.4,144.9 L315.2,144.6 L316.9,144.1 L318.7,143.3 L320.5,141.8 L322.2,138.3 L324,117.7 L325.8,167.6 L327.5,154.5 L329.3,151.6 L331.1,150.3 L332.8,149.5 L334.6,149.1 L336.4,148.7 L338.1,148.5 L339.9,148.3 L341.7,148.2 L343.4,148.1 L345.2,148 L347,147.9 L348.7,147.8 L350.5,147.8 L352.3,147.7 L354,147.7 L355.8,147.6 L357.6,147.6 L359.3,147.6 L361.1,147.6 L362.9,147.5 L364.6,147.5 L366.4,147.5 L368.2,147.5 L369.9,147.5 L371.7,147.5 L373.5,147.5 L375.2,147.5 L377,147.5 L378.8,147.5 L380.5,147.5 L382.3,147.5 L384.1,147.5 L385.8,147.5 L387.6,147.5 L389.4,147.5 L391.1,147.5 L392.9,147.5 L394.7,147.5 L396.4,147.5 L398.2,147.5 L400,147.6 L401.7,147.6 L403.5,147.6 L405.3,147.7 L407,147.7 L408.8,147.7 L410.6,147.8 L412.3,147.8 L414.1,147.9 L415.9,148 L417.6,148.1 L419.4,148.2 L421.2,148.4 L422.9,148.6 L424.7,148.8 L426.5,149.2 L428.2,149.7 L430,150.6 L431.8,152.3 L433.5,156.6 L435.3,195.7 L437.1,130.7 L438.8,139.9 L440.6,142.4 L442.4,143.6 L444.1,144.3 L445.9,144.7 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_nd.png b/doc/sf_and_dist/graphs/jacobi_nd.png
index efb24476ebf08b08a7a38a6d0bb9fd2662b2dd0f..dd0712b9fbf8c84f650c18aa2f530faa5a8edb28 100644
GIT binary patch
literal 36676
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9trv{~h>venaz#WjT-7I6Atzc0A~^p0zA9Q%^H%*2>6R
zMSIQjZ#|k;svT{z_RQKVI;U07wid0t^IhcVfm%lwLC3Or_vQc0cpXzVXJ&fBzW3L&
z<JMc8kKD(cTvK_j_}oRG+1n!=ITTw2oM!N9H)IO8C8lRDF4J)W2_0%MGTK~GesTLx
z&INPV@_w7dzy(&w%Dt6Y0IcGeD(3<)Yvx3j0I-%b9!wf70!|!>X)25&AT<WYFl~~a
z46Pu=XL?i`Kr#YpZbA+q138S92ilnC9o66UK0iB~e6&k6t37DV_j}d-KR-WzJ!R>#
zWk&h;Y{c~A)&zx24Npp1bn^e1R)L=;m!Ii|rTIy=?p@n^Ya@qZSHXt|j&U^~k2*cQ
zy*>Z<$&;R~9jBiC`T3cJjqTE^P;EXrn}}y+jEsya>FJyE?pj4{%?e#+w!7@@qxt{;
zq_6yX=kDE`TQVnq%a)dwE-EfQdG_qpX|en3WaZ`M|NQyW(cOJ{TK<g<jnm_*I;+0E
z+F1SlozedJi=I4vx-tE{+?q9OUR+q{Jh60M)hkUtdAl?F|NqTD)+hVh<FVxFmBGt1
zZf(ijS^vz5<FV)YGmqBxPfJ`{rr^{uDK#~<@bfd@x7VlZ#WE?VtGlnA!1L<TQty=X
z^vM$^20k+@e|P8Mfkx(~*H(wF4r_hv<?a3W(o*k;sHm_V{Y;UOktHuLv8Jb|PntZr
zdrk4<W4wB?yIj1yPAT`Rw+Q_A7IIMZiD~DP-BIyz(YI`GZ|_f^K3(BHalmh`RqG;+
zE33oT-^sNueRZUbSGsF&USi<K<#E5hz4i9-;W0BiHd8lpZ<Q&(oXvsDmoIBP=2Se>
zt<vBWVtDf8$veABxuvD0_w3!faqCvyU~AXF9c6E&OtY>WxOZ>gkzL>4-+z8-srQfH
zzo$oiPqehOoMT@<Z&&H-ptVt3m0q*3vQFK(|9@&~YHN45ckAuxM^2txc_#QBznsm3
zM@PF^SXdHrb7L2Ne06PY^s*{VO--AM4-ESH>$!SAZ`iZPCMh|2W#D4AckkXUy>|ZW
zSyeMLvFhsTtn2Iko_Nfy*yAqN$PwtuBWooR9v&VO8_UVXb?EwaacgVqTU)b_pSS-X
zle7Ep@9&pa2CL7RGiOEca=xppLJ!}+KmX<B<*$8gnR9M#YCUkkVb0vSoSd8stG>Q!
zX>Be1@!_FRvUT-0oqpSI5`KPuCRtZF($mwGl$AYwd~`y#$L=nxsH`mf`|E30tuoJ(
z3k#hqDk}{$E-1|X^!4@i$4{Rg-T&{a{-VW;Gw<#)1?kVbBcZOYKCkv$q>-`l*01I{
zHyr-{`r7#C$=TDVy?<+Iu+K2b6pD+B%elE}X@CyDoK3>3D=V+8kC#tRPv5h5@5;En
zR)2qeeLOwBPV@5bodpk>;^N}Iyt_Mlwt2o$(h-iBm>3Q|zGH_EH*eTr;5XkcHs$t~
zEhfi$rQ0`eHtv-&1%-&ezyH0u-*1h2bz1`F-(eJ4)OBNfzI@jr0ZB>ExmKkcHf?%z
zW~T9*ySu0V`}=!y?rpPOrLUJ=es-AO{>jzwc-O@jFKo>YXJTfytp8`j&L@*_ZjPl%
z&W#Cz%5E92_kB90edFfMk6$kPKYsrF_{+=7Z*IvHetUa+`q^2gJQ4;A0%Fq7&s!R~
zIZdO>>GCpPP=vPg%cuSR_I69|?P>e}{o=N^w$A-~dwc%m2@@7<HaIK-$`KPL9GGie
zUUJIV$jHOP<3YFnzJz;wDlM$7L9w}M(<Y0W9|qpj^`0K<mA>V&uIlS67B;p?6DBmY
zwzBd{n_c<#^~0B<q9P+sPR`bOt$V7zYR$DSSJTtutFNzLv}jR)NUL)@-^R?#YI<>d
zJl4nU^{TbEw6s)FQ2~`KQf4_GQBhL9v(1j)y*u}CJAd()7lFUNzCM0)b9(8!q-D#N
zUD{Qeos^VRP+qQXWF#amE}oQ}9J#-)wsqfjCyvLHSpqt=lJ4#*ZE0&uN?rQ<eAUH8
zu0C@tCVszH?XS+*)7$%W{{KJfeSLj7_x8-}leNxTe|LZV{F|H8vxPTnhp#iJ{Z%q&
z?%bPOv&GNOGQE85?!H><z182-K0P_<;^y|~!Gi_HbyZbX`g=Yw8K<AS;&)z6RrTWD
z>heB$`*Y#(wMUnDPX6-A)}r#0ioeZAmyOr6udFy29$&k3`o@3Zd3k!=Vmb+rj&$Cd
ze{f^+@fY{@T1RisOTE9Z78D)pVs~F!7i<0I?c2hVl9cP~VxLMqe>y#0O;4}SF!|Vq
zjEhQhmlPiFlhujdwkGE9-JQkl6P4XR-K&28@Zm$oC+ZJ#Z*5Vuvzx~&ZT8_xuz%+3
z^K-4I&zK=m_2tFE^82;Rji3H|KEM9bzS`eKz4|QyC%05~Pi2>!*(I>3Xv2mL0Su~|
znk#+21_uX=a&vPZJ$>4HdCiRtiChczd_HHr^qXPoDG}Cyxca|emDcl1nRqZxIdAvd
zCt6HedNqUB>aew4IiC;n+iNsjTI9+-_ftay18aa@{Jxm1nE$uKGuKCL&3d_I^R{ha
zIyyQfr`E;pUdGThfBt;GpYrv87BYBUUl&_?YX8q?(yRe$esdyHa{m9izF)*a(!Orb
zHXU2rSVocb^yf+UgAbm6-Y#EvVVbOUnGd6gzP`SyuI}0=`Cgh_b#}VZ+jKttTD^YX
zDuz>QA~$bIUAb~)*W9^tlaiBzpPYaG<m6=4e`i_+UR6(+xDwPBm}uSL6rvcuKJMxE
z`*q3Z=h+@Pe!Teix7@t@`+Vc#<jUXQySlRa%ZosUd3C>D2K}}zeI>#$apFYRxc;7=
zl)Jl1Z&jsU+*zFdVE^q~FPtkXEaL0`mTtVRy-VS7V9Co%tvidKzgqKT-HN99Hy`)g
z$Gz~&cFi=IrF5EGtW-rsCF68bQqqYNCl+{5*SoSZ*j@iIx8fB=&IJOYN7&_S4s6N1
zeB$KEgNF_^?J9l!=<#FczrViT+*7&P@9vv7Isg9s&eze=Ikn}kS5A(O!^ZtzxF@xK
zetv$sWt_RW`I|RyJiNS=l$D*ITOQ~tDk!*6x$K-sMRhfE!P{F~-QQ`esj)G{$KQ8<
zx7x&2bw>KRIgF?FIYn|L?oweCS;Y0@(`o(6r&Gf}eEat7Zu$Mx4-XDn-QNEvzbG{^
zv9Yz)bz!hUS8&1eH9O8O=l=EM{&RlsNs}i#mz9})`}QsM-l}CrUcSDppXS@wgs|R^
z-)hFFA2H#R#&1n7MW5zB+G2}@PM$e)C6DRv2mOa@qqj2|q@R;<>yZe|a!Sq2?A*WK
zzH8A7newnX2M#za`0?`A>FN5fuV{B`hp(G3d$zZOgTuzl6G9yi#$IfH?<2P7{-?Yb
zu^ZeU-LL<@cKM4_%M)hLYG2;kDlm02sQOf5JwI{hjvX)7?9-|Ewr+**lx}Y$uCPzj
zzMP3ED>G~O=5udr_I0ty^$Yf_N&n8YCTc5JgIVsaDLZ{rzZ?~hXLvE^XLfdW_ujp>
zl9H0Q-WNuS{5ezi>*aE%^Ce;${`F5qMMPTM7AKycXM1OV{r(H3!MAt0a|GIWGPD{5
zYHDg)NvkejzT7zZ7>`2z<|pl}EG!HkF1pKSp6@$*`t;*|`+o{HHZkeSkC^iJeihrc
zZJSQaj)2)cqB}}n3N3c;zou3eyxi~T)vHrQwZlYiy?%R`-yT#Ru&}cmm%O;(^!U!+
z>g^Xk=g&6JfA;tL{o~iJO?!EH`Sh2+1I1XMtBHTt%6gnx+u7TDwQ~N<nKOOnT20+s
z{r%FKNaHqM>1Dz9uV0`3=1tDEHIa*Tz5V_53wthH2w>xv^YQZHI^52G{pMr?YwOve
ztHVD2c-;T`rL1V!`Z(KPUtT(AWoeza`@P2O-kLQ!`~Lr{{`K{B`i70I0#$0a4{#*T
z`u67L;tUh1rD1EMy7uqipOl)q^sbePo}S<GcL$r<w_abnX3dnev$Hh){QS5Um}Fh?
z*tlg&NKS4pckjl6hfYV29dl!xva9s9mTlFSfLW&5%Q8%)SOdb=L@ZppyXtG!(R1hg
z7^gftJ6oHXoiC)RsY%44u(&uFWa;JdgJ#MNNr{OIO>%FAyu7)2`J?ym*E4i2UApws
z$K&$iT`M=`F$aIJ`}_Cr)Cm&=-hRJ&`*yTt$%}x6GsN}d*5nF{h%9MoZPm=n%e(d3
zHJ5p@Mpx0_U!_YuC#!KSu&}Vuc=+(4my1iwqi4^SF?e}+c+A|FzBKpp=9H5{tO08N
z^VS5{y}4m{^y<}6MiFUg>7{{--MZGUUCX4=D{Ve4H=)I#a1(EjfZDpWv$I;-+lxOw
zas`z!kB{}fys(h@@^b&{>vVK4tP0g$w0Lpl&!^KZ3m>s8_n)t3U@+n0Vt3=pPfwEG
zbNS9NXw192%P{?%45+4&um9uND`ooP;$n7ilrdDCn4oBqcW1`S%gaF(rr#Wk#`Wv<
zo!j|R|NZ&ddah~f_U-CQN=)_j^?Ua0iP)URd-38$3k!=2JB!oP&dhL}t{2O7^vW_{
z>8z`(Lf5q_zI*r1#l>Yx)cUluv#jFXU0g(FZQHVStE!Sx6R0SkVr^|LEGW2eGv~L%
z^C}*3GBGpX+?2{4zCI4*`7PPk`^@jxY(7z3dc0TKJugqMTU`IyrKR3WmMwebvyh#g
zU06^saK+l~+s%*n$v(d9Z=ZU3neUM!M<&dg)ir;<{9^b1v^O_4F0GS)u-|_Eg9i_k
z)>l_ogY4V8J7z)U=Vvk&1r3_P%QocSx6_N+;Sdoak$k)l<Tk_PV<NYg3mhuRSavpg
z&6znyT-DLDFJ*Hp`oxu$nN6EEjV*rV%(-)8-_?HQ+O}e)*J_Xbf4@by@ynk((kcA&
z&F1r0_>Qj-aaGjU=lAyZ-s&vqG$pVqO)S55i_f-3!9}YKucaLqm0WIf`v}M7<rgzl
zehM#|w92Z!jT_Xt>o9_M4Nuhc2sqg^B_3`Qz4geIL(ymM9lG@qk9oaiShefT8<|PL
zL09>lITTwui_40R9E+;c<$gTDe^z7c&cg2g>2>W>x0;59UCU}$Zqbrka`*VTeNtj#
zMlTgy3Xk!;@?8)=w`l9l>K7vIen%uUloEaV_`cbgzbRbYtIoMVFem1(s$ya;XQtq~
zG7YB{Nk^9#OPai5waK3Pe)?>IXA0`(+YjZgzw2@2(4nSjzRh1GCK_xzvLwZC?(T#u
zhN_Gvld`^*ovHd7x%IGsljv%@+ICOn`Jjl+YFBDGSy_H@`<>br_tvZ(Ru>nhcE~9U
z9TStTKl*}m!I|S6ppc${wS%3!G2lv{14seW1Xl&N(vOc^_x&x?&HNs`Vaxd-YZ;JE
z4u^LPQXx)GOuNhfySW`>Ho0aA3IG8o4n_~AjDXx*TM|Etd#`->uJxEvzs?gE0g$E@
z{z4AQfknDI&b-fR2MKT}axU1YadTQs%Jy4{APb#5m@;&{wuw%M4h3*dV7cJ&sYqw%
zIl)aH!PX)mO*1S#8G2Ryoqd~j9Fos+S85SB#9`#|%>UowG6^RUPay~8PfNAMe}uj@
zXc2IdIH>xqVAlI9e9j$8o=h1oUtb<#tqZp1QEU-#D`>pG!asfMVSz;+lNh7|Yn67K
zEHv7&yiCK1Ly_l=(*B3u;xNgHvU(Mlrg*;z1UrH4OM{9~=R!T%D}1hCV^j8(OnlDJ
zDzK<)_mR9knT@=CS?!BvZP{XSZB3+eQqrP>$2|P~%_HuI&Q)n}Q{#4Q5m@wU_X)kt
z^Z)t!_@unJuyBrLvD^B;X{o7(d3P-C+__UwQnDoT@-i29_t&L7#R{AY7;|rJ>3qNt
zzb?M-`n0P{nYUY>X3kqJF;l>a!+8>`LYr~sC6&5AAKj<vL>@ZW%$|9FpDn2Cx7=@T
zko6WXS0M-HS2s7SSO2qVnC@?zJCnEX%A%!f*u<PVw6uDo?>w|A%~)Tip{8kPH}A)f
zAD6Vn9=^M~drj2VuFB8PK3)m-7ZejacBqv*^TGl~?`b+0i<gAXR%u{M$<FTHy_;QZ
z+BB=DbtUTa=4!dBwg?=W@Tl`xyV;EZ-?sri=hElbx)l@{Ecc(kF5tKQ|38y^dU&kL
z->uQToMBS(?#|4))=$4@RYt6oZLs{bSXx>F6p0*)JP(*I{<!G-*1+f7^!U1y+Uxfm
z`hLIu{NsN6b-MXCH>qyV7ylm-vb*f<k8ij08F!Sv7GsEui?b@Vv9<N|@Gx+=5;|R_
zL2HGt#rK_#M$-!x#=Yci5pW8T`siXjAvCK!F(_<Z%*iJwCr572o9p+9{lmTL_Y-H%
zjLf+$Wtx@o|M$7M)(j!5msOWvJ$SJ3$&(ZjSI5N{Ul@K`<t^kO8j<8|YgN>k;q=sR
zfq+wpWO?Uv#_cP8rMEg8N@ibQmwIxNYR#XI$6F`aH|WKl+81@}=1s{H_x~L|c+fF=
z-n@B!Ute8S{i)6F$q*X!L1qDHU@Nfn$mYqvToM%b$89ysx#7?)ru*Z3{lCKvjLaXt
zeY>{v-q!5!w{!O{+LCuSYWIP|hYvG1+}@rayge^AckYrUDsN2#&C)(|_I7tCKRq>d
zj#X*bnKM37TQUw#(F`sqF4o?5_S)L$o7-}u7k-M|oc8d=kBr&Xzb^IKSN@;)3pDN)
z^{De$_`Ls@KR%rvFC-`Dcf3#bbNTTbo7uy|!{2@tkFS~7)6<i5ySl0>>%X;*4v)9D
zcisQL<)Ai@?*Gr{?KAK0+M0OJK{VBj^TG4^_2-_Rp8oRYX7z91zUf44Xvn?2t?<Et
z#-!VC?(d)PJKGFA%1~5$C+XWF%gQGO-TOZ*IH~+yy+yz&mWxaL$5cO`aBGptj~+Z|
zSiM^N_V)bi?{01{e(v|SxCYb@oca6H$BzsB=iB+rx0`#cSNie-N9KLMUTO2mS{<o=
zzc+ow_5jtHzDyR?-*R$ta<;_({`nKsxiB&^+OT=E_O{r70D;fX&R(vzkuv#lX=+88
z7ijD;)PYI;VnQRkVpe-ln!oMViC3<y;oAE5>Gb8NLidNQjmo*dZ!Vv#l|jM*2DAKo
zYd%-+Tr*8K`dF~Pt!qYxM%SW%wNa+ibRwNxTwHekHcC&M%wYFN(c9nu`Rn!jpM5+o
zuW$HMd&1PIp$qvlGizSD>CEO#@4EL}%!wm0=Hr_q)7NFJu;CVL<K<S<*1oP#dwqSp
zylY^|DJCW+xys#Q;o;$n7BBYn^LzH}>}=3j(@*=~Z@Vtd^ks?wjj`xNZRyCnyX)g&
ze)}m=^{=n3y>aW-qX!Qhj`zt%Zb)EsbabrhJlg;6%>&a<CnmDDwF)enwA;btpv}rM
ziKj*d2@SUtLuPb$bL;8pWwi%p&b;fXAgtz-aCw>Uja#=atq#{OD(?P&I{nd+&O5tG
zyVtDI@tbGUId`t?-{0T$H~!yU{=VqrBiFaDUtQIH^6ZI7<aOTqH!BZ@cGdF*awxXE
zJgqw0`^~}rcUkR9E;DD`&0T)rfCCdVbLQ=Bx_*9sGL}V4ZcKINUvKm2`}cIva7^Bv
z8PVJGM0el$bGQ8d)4S#OuWD}Is9QJdW`ACc!mM3IX-fp0LZZTN_AAG2+PQy)$(eV2
z35{E}n9P+uEb6MLtlYe3&z_{)Dk>@onVFrFCr`fjXhLygtH7d9r|tjwzWdjC>Tr(G
zf#vh-X1R8Y6+Ss3`0dTj!yg_V&b+vYb>YH=3^BV(IIF9xudR(<o@-q2zyTD=Cnu}l
z+*fNoS=~SFNQa=Rp3F?sY_XRwU*5Vt^F~G1)vwyy_UXs&JjJ-Fa>0Ic?G}MUD^mX3
z2i}}<R;1wiy4c9wWxB=B&mFyYZ{E7t-JhP#&QD66`d@d$=FQ4VN>1rn+aoup>BQ`q
zusVEw&|){<U*F%Km(Jf4_{btGEbNvYV@__a_Z{;MQgS;kcXYo|Yq;0{L$6i9Ng`V9
z`_6NUe^eMnrgq#^X?T3RKmE^-k4NLafBKYkeO;_os&V?clxJsVvi0%&dFd!~8&sQi
zc)d{C{Xv1Hy30P&iz7JMEcn2(GxO&i*%%A1C_@}<te^a}4}9stl)?1s(!><KNryr~
z4L6QJzrvj3^X0PI6<v0MB-d<MDmV9u9;oay`o80k?YaQ>ZJ&gu_NX+dIV}T+c4s>K
z*B2e4+d$C{(xUX|rKgQ`phlg%lVXd&GSxoWA1A-8U(uq%Xd)<Qa*)e<U2(+QfEEF#
zDUD8YAKxf+9KXuv+EFx_<wDC3;gk3OEGm<5;!r&Gz^Z-YLMu~_5Ni>|Q@%nD!j~H2
zKr;m{svphwUuf_ERn|@_j3x^}$@0yOz)eQRr$X-czl(X!@$!yoL5dTHqTJQ{f12!V
zuktx}a7|>n(9kDmd&)j;-l4loqElDp_iJzEP@X5t*5|{acx181b3Jnlt>^!{yu3lx
z=e4!c)^)d=)7S1w&6{k`yXR~}Ag5wWMaaiDOT=_H9*%q);1d=UBy`^Xzs>XW^RHLm
z2Mr@z6gK7F-ZpW{l#pj-+w<-|dUUkAHSYTQ`0Ld@%lw2Kgq6=Taw)dFoc!|sCD7p6
z(QfhAwmWwfJ>^nVRBUN$GphKIaOdvb%I9;-PhBZ{b7SL=U%$kvzP?DTi~bq0Qnukj
zX!o=ylRTN0e^7CGThJolB%;`tYjd`0>tO@$#csWa&YkOPX<^B_w&vumt=W=xH5R(j
z+m@8SzqfQ-e@DlI&*$y0Yi{0Zy1#diDx-;^l+K66?Dd~PW9A%*O+pr~e3DldExolc
z#LCjra!t%mq4M(bU*FzFzx(#_<HtYWZs-5`@wk7-?%m7=DJKNPbfb=3TIzjz3PafH
zu--Oa>1ow(R=Ei|2w!Q4o0FpYw$c|I!GHQKwmo#`H~AzIy7S4?r-nsOJifiVdwN~$
z?k!Kl*TpEBn{U5S_U+rZimEE6f=^F8MO+t#t`4&*joO}f_Se@U_iZ*Rj3$n}9Vy0-
zPb%?BuUaYFC*ai4{^zW|Novcj#1O5nMIYX5KA$z&zP`Tx?bZz&41|P*yK`@E%?1^s
zj2<2y3<u7h^<CcA-Oar{Z))!G-rU>U5)%^}Cr=h;WMuT2WzreA*lp@(+0eR446_v6
z_pI=A*4xzW@M{IwqW{xfrKbOEW?U0uJ;lp8P(;mV#({Hlt+`d}C)BeC1Wrl19UT>w
z_21gmRFpwlT6(UPnVH#=rArrTa7pzpyRmOx{l7}kn09wJcV}lOsCjj9vHRkS8690+
zt4`cry+wu5B#?D=qbjJ2bGdM0>=l)cR~4&ey_Oo*{wn$R=d-`v|39CdPRcu^rKwd`
zRvz89ecQHUw{A%_%rebpnlNpe+t*iDx0YVIbg7`YSljR?bH$sD$4mCf86+?~eE4up
z%+5=1gd8dx4!WG&dBBMyvFg+I`iYP4pE`W&)~v$E#|%qfh1C83``zifv`I$8>ebmB
z*Vq01mHArChP&eHtI)Z2puxtyVRBNvZEd{LMQ?9yE!w{J%@e)_ovXa7FL@|*Mp$OV
za47m5sjORO?|qeTaZu&!wcB6Z*r=?jsrlvY?dh?*%P#JzEPng-@^b&_J2;*^)Qz$#
zdC{<Vv2ygb97PKYiH0|CauzLKENM}&VB5WBcK#bX3YGWm+qWh2GTVv$msecOC|TBT
zY;1gUce(z<hYzc&_fKtAX;3>QB>m@wqmKRMFd+xUmVj6#!zIP-yGjDAr+6Jdbf{^n
zcKD_3`SD81%0K^pzt73R!Ehn(d5~CNU!TqYKcCOcFl5%&)@EX2ir80U+1c6IBX1uU
zt#4>JaiMd&kf`WVUxvqz9=*7>R{C%||8m!Ev6R%*jTIl0^6u<7*duBD<#(GlqbGxJ
zghH*w(d}DOSKV63q1bZM`uzDHmxa5vzN{_|eSIxu>5`BYZ)a>y_uiA2p6>4A!lI|A
z=kPD&!>_NeC5_W~Hm9FYJ2^?URjhc*(LX;w7Zw#I-Q1LVXGdZ4g$n^?@9(Yk)sUC_
z{qXO<nwlC3s}ha<|9)wop00oV;>C#@HW=*t_bYqz9q|pXYPx(c%(Jbo$UG$?lppry
zW)p+l<8-x2Cu?(7##J#Zwg|8ZpFZDW6!q5N%c|dpS~V;!*<Rj0ecC&Hzx|2(EtPL?
zZSB9Z-fi*2Uh{hodd=@?Z0lRTJbmHDxpU|Ke9+7<m-%Lui;x3z){PB{`o5K|*Z;@<
zY2TvKSMku1<Kr8J8I4QLK}|^k$vcm=eoGuF&uU*39;f@%M7UUWbp!8-!-tzeeb)5%
z0T1n%ULLO8_QFt0u|?pi=y|?98Gfdx{_UA1u*^ruL0H@)KIx}q>m&1%B2FBM5gY&b
zG`u;jwMxK~!FP^%V#bAnxz3=ztw5Tm<3pS1l;pa=r5;Qfk4!Q+mgqmfu>#b0OPsc@
zn1fsAqf*G*fR+o=o($TJ4sy?BW?$iR=1@Enq+@@%;a-Nu&l!e_TEd<T+Kl$QirYV{
z6nlaSs6%h&JWrqbPc*borD1A=>9-#j=SJ-0)@TuMn|jJO@1uC#mjG)K#V=k$2fUQ(
zr6T4ri#Ty4Tb&nsb;;4}u{c<li$d*=BXUMN*Mr?+c5Y**!>?7cZ30#5oC&IdbE9@#
zo>5V@Lbgl5X-2DzQAav^qYbF<|6;C6!&DD}e&N$;pw2wU=7Prf!ew%KKUT|jf%Gn5
zyt|{YS@w3F;$z2Iala-9JGKZMsyMfCqQcJK>Z>$78F)4H^!UQua$su#`qodc^L+KU
zy6UC={}2K0b%g=?e>oLfG~#q-b1s^HE0H5nU=o8=Ks%r8kFvMluY6gvbo#$f{;V&R
zFM|q)1ak{7y~rzSF>eD}3^+U)v}Y#FoANfHMc~kZbDO6+{8}_Ie)6KON&aQ3kKN5D
z?Q}2_zsl#zp}1;|M4iG6b<l80^Tr@+hCsV%Hy-%=pWD<}5C<MPSW)z@sL}e!L-+En
z&MU7>nlx#KU9HvnJ)gK385yhITC1zKUtaEC{P~%0)V3VYUMW+r+~WWLY9~#a)U`Km
ze_buZrcIl6)cviRSZZTqQ&3Q_BH+w2w|5L-PL5w5%SeM`c-0b#I)#Sg8xDoN4ba;9
z`}_ON6(1iZO<viBwOaMc-Cp$6tERTLyEZjFow?xInVCtib8dx{_N7d<ZdmH!=clHp
z$CsU*EoGL|(c9a5OHuGZa?T^mOFO%5*MUboLcMriXP!Qt)vnlOm~}-1G;QGFu^{d2
ztTnN_r#(E}etA=>ch&cIu{paF54T<1ntk2rX?*QhQSWIw2QOU;T3++^)>hDH>+&<l
zkGtFFA7b%fifDR1zkc5OeZRVHZOxuMabn{ljWyBR`}$<9S4mB0HeKneeeScdZ>8JS
zh!%lGTAmN3%q<<6yZlvLjy`?zWJA$YuRC||zP!EtkNcaW$B%!$oxlI%<9_=`@80np
zn4st!u_Z&$d%B*kA!A8l;lZOvU6;T4_xJajh>cCx<EnYNx$k;jtor)u;)cY-MaLr|
zL5}H@wf=N1I{)Fzm!5HPa>>X0o=y#qd-%Zd>-UG;j|$Iias-vT7Zz{+(_(MCVd1P>
z3qvd`D=T|sEGO-){=O;ux?b+jsoLQu&YsoXHh1q{+j;ZmG0d^46mkvBxVmbp-`s0!
zqc_+6{Z(|_r2b!xi4<?}azEYj+o$}54hZqc+r|98FD52-Wld!8Z^e*kfxkD;T0fbf
zd445_V#~ZE8|J0;gjn}zxd)1XW~OsLJ%9iI{^PHQ4juCF@zL3qdwpGOXI~$if}$cL
zgSol+Tq`|2y*s-~SH~EF@)Ez@kA|P0p9imvdf2kxxt))pqOuY+0eP?Hv+t{`tHakB
z`pi^mNZpWmS#8nc#g-Kx6u8CpLab#NvV>ZMw|1thH+~5O4Ti1wa%tyb(SIohudnbe
z^$HYe<rG%iQ2hLy(@FU!_ZdT`JnFZo{c&^8l`A0)PUj!rzHwv1v}tXNG%`$P867oE
zKE|_W&z_2RJD-=F%D%el=&7mND??X{buB7*bcFNS`T6Jn{rzoO^+f|TEA;CA6;GxJ
zw)?f;W$XWb6`wb6Uh6!;fM5e=i_`v~c5sW_oMh$FjBeY!rQu?!W@NM(ia(V<J0l6I
zQo`0mEPT7Wp}n2`yv^tP$5-zveeJf`t@p*<-RA9lvWtS3`=v@920KSPd>zXJ(7eil
z2F4>tkBUZ@KR-A3&%fXAZ>@iSZ}<7X)#W@w;m-3OM9aA+ZhRA_-y+bj(I%gHLO82E
z@M%PJv~k`Yi)DUuy&fOy-5R`_RmvnI;F;!wrsEsd#qISfDA=&=+}7;tr@nSv+md;i
zgOfAy#f62btM0D|RDNp_+N#p<^uoT{>bSa}sgov8=3c9!wW0XA-@V%Jv2%^2qph2d
z1b2r;B%Kxg7C8MIn<S|GcNEJ!vbp*A50|$AtLALKSJmAoYdvYwB&YlPYQa<0v(2x^
z+1LIm>FjpM$^HL(PIWt<Y(Ys$%IRskw^%^)IWJyhu<^;PSo{6KL1weOJ00uS>*wCu
za`9#U_jh+eGvRBaw~JLCH&9h&RaaM^yXo!i?aTsFQc->7dAC#;b=>^?_<nzXfBmO-
z>ftutE9>L;-+03RNj|N&tLsu-t^HfZ{r|R|Rxr%EaAAVF#p!-fv>s9ZF?;Qf%N*&i
zR>^uzO-W2VcxtNl%iG)aCr+FQ4(H2`T-%B@x!v8}K@H5bGcy{eP8DTjWYme@H|NL^
zmt+0%>(@@7G2_IAh0dK_U6(u=L|q?ly&k8mq|_9*w@TFV*pH8oJ^lQarJtX7Wp#M}
z;dcJb2?v?n`eY)PZfl*$vO&Vq((=oTi_KQ0uLOjI4jt_l-&yfd>Gid#e+oV<aBP+^
z$(Zo%^^eonU*221{NN*=GzDo%cmI3lHzb@m0<Rw3FfV~^THMC2mF8>ZzF&GDx+3?}
z@sp}?+aX=x>dQxN-J13F^>yR4GZJa%=bfFT>aA6>;}F({Q1P9ZgE#)q-XLpP#KO+b
z{_Onx_?-XeZ9emKi|IbP>~H_{-QC?L85bJL?^U)>k6RUWe7zS_1dp|~wUDsz&&U1t
zpjp9p@7|TXyCWGMe%Y#Wv7BH^QUB~Y2fEY1Mfp@ey~rb<j0MkxSc@#aZJn!M>GhG@
zK(2NA^y%m7>KU%C3Qfk<Ok#}MmJ^xs^Dt<7Z@yh<ec@7-2GxR+5)~t(ptlBIDUGU*
zU)0;ag5uMK^@wn<@Ya={6K*Y(h>bO$`N=GNQ^^*tj3bke1pJe|&??~c#Q(q9BhRge
z1rDuHVO+!X=fyc&y~#%^LEZ5VFIUC>;v9ttA&0~?A1lT)XU;tN^z^ihby?4j9Tsvn
z6${Ed)J_UXGriO<XKWQ%G)Hfvc=Vhnf>McPK6;F2PMmnK`MllY?Ca}7*2m2SmGp~T
zxur}pK+W*AQClC)Ex-5hob2J8bup2qk37$v_~`1y5vZ3Qkv?s8eXGGrmV&>(zW(_6
z(=hjzNli`7k7u*<EsCCSnCIPjaAjq1&Yc|-%iiAlcv5|S!2Y^gyFVYCw>q0i^1e8m
zd#-3YH@M+8waMw;|NQ?-m-ip~GvkcbgY$O3dq6{soWg1b>F4G+?JlUUth~6yQ~1}n
zx2J!<-+vx7jsNB4Wy|t+GV|;I?eq$q&6oWq(;@%d2U}3DvY<ua(399_{5l&BwO<3-
zaB=1t*#q9w^)^<1PP6;_<+9Vs`~Np>+m?1~OQwuX#e^wSM3h}KetlZrxIY{;4X{Gw
z+y~o(JTA@;A0KF0@ybVyvF7>Q@)vh^m+!n~l6k3R{r-Qq90Wt{7{4esPQLSa6S#%%
z8642@kbUMq(X`VkLI>LUtIgc3lP!v$@qB)MR#DaRq{ic$L9+E#Ct@8GTQrV_ew*mN
zZq8!8Gt*AmF#p)_<3|N(Y2TYtet!O4WpA^NbZGS-<9Vhq|Khai;6{|swajZ5JJc`E
zI9Ds6*mFun_`r)78S|>&?Mzx<{^rKUAeDw*Dbq*t|7+&Hy|}x_EKT6=jU&Z(9&??$
zVt8wZ6GvdAh|hn%l&QBCax9dZ{O5A|ogIZ5T|qBOe}Buhv9<mAWU~JizKbb0AGO#|
zG~(515jeWz)W84p|GiyMrs1^Wn2PX$M^{z^HmA?81x<#pmhJM)K9c}ih`C52{l`2v
z8`aDE53LE^<zMgM;Lv%Vor~j9VP4T3k#(!UZCVl5R^uA~WHwN<b=9g6&IB(nF8jY<
zgx9TGm(`whDW^cC;oh8Q)}W-!F}Y~!UyUb$?PZ{NTjf(Ec*6XC&0+2Jdlm&xn>^XM
zsK`jFw@p+#Y=ubV(~B*Nf6ndRBo)D-DECP`JLAyhO+PmqRIANoFw4Buq8YsG#gt4F
zsXKS?c6M|exPL!>=?SfVhF>3q7kfUkG35vVRn!4<o#fIZjtiKrknM^Dt^d2bs}wY1
zz9s9b*ZSJ|*5!Tibw68Yo9Ba8U;g^~x_xTs&7fJezrP8}%KE0IslC0ueR=r$IIHXL
z@9aE$tXH}_=l0Ix^jFu{|6lQNHp^rmhS{dsZkyB2Ug29DwE5UPg<l`VS9d0~-FnEO
z*z!tmBYU>Y2gm&<J2axo%FLdhoBQ}+Gkeurb1SP^|Nj1d{Q9-`-(O!Nw`2%DeE1MF
zvU210?ddnlPEFAS4We(@VDReN+S7l2ewMT-P*@$l{@S&jH9w6OyZ0YEdzLplJA3Z8
zZgKr-ECDn2sqrMT|DOO_TYF;uzuYsIv)UEqE<QOq`Q_#1{Mpynu|9ZnbMuy*o0G1t
z4mVCaGb8DC?u`wNtlVNB&YIsh$hl#_@a^4QZx<I9&|0l0Cnj2b-JWyPX|`D|&v&<w
zu$5ws9iK8CR94=3q6QkI<4_El>du$`qfw0~&{|~kv<VX&LPA8mr|GN=_^s^TCm<|*
zxP?=AODeCl*^=n(d26CVKOMU_+dTi+&6_iq&#Ur^zP2&hz3SVWmBs8AVou09C|_J4
zQS0NK!;z*?zmZLUmUL~6VvB)jVa{?XxeB30Wg2PPnwp*O?(Tm4@ZrG@LFFw^v#+mH
zwYA-QqwL<jdoFHnOakKK><%6s@6K=ZoUFDcX6L3OAA^H~L2W8CGc&8F|Ni~^^Xv8c
z)>rebO1tLFk=e6n&xfyHj~-f-b=P<@%Y}w_cXuD3X}tX8xl>1OYROKqxghbKS>%v`
znbEX&XN+I%aN<bx^4mB|plzjW+f6S&zh&<IaupR78!A7i%}xJ0O+WtJT<h|#+}oQ{
zy>po=USHE?m@{Wi$tzG<+tSh^l$>#S8Snl2|F-OWG8bmvx|(5ft4=<wKxOSBjUPXM
zf(90LmA{WWWxdu0G>pm2&iCQZjr5(9=gg^R|8Suu<FEhXV*&HeJ(+MY^jq-kg2jEh
zEdt9FW|y4X*m!Qw$}){KO;y#_6DK@kVq-x=QvcV)Mm~M^jOnN6?ZYNgyp@%epkg4Z
z5!61d`&(sI{?4ag&UVArtxunvoE)>SW+of2RK{yoR@TC&r$qPc-Fx!%>Bm=A2JiWB
zh}-7plgUSp9u3@_cGl>4_9>9-=Gj(ndVZd{<o(6TzjuBsNZ|YNwQ<(5*-aY`OghH%
zOk_1^6l=!P;+!RF2X`bs(LJ(B-r<z%ii;<9Jf1b9@bR&U6DAz^^73+b%+lSZufvRt
zjk|N-zkBER``cT_4<9}-d|F-{8xymoG$=T@u)JK~>?bqGo!8^*Q~&<@Dq~gBk#%*I
zVdf<jyB`mjKYjYN<?EZbZ&$|dHe;AJZQ7QMi%qTE;zCkVry7~rUtC`9|8pOs+NvPc
zhU5M6>Skus8kyOrRqmG$p13%|;fM5x(;5<G3_3mH^&HNTryZ(3E}T=V*<xT_4~l20
z`Um&_vwmOiu>b2Z`P(f#l142XHW(~gwCKZ!4-bxt$6wiLmwinK)IZIYmy=uP%fKzP
zd2{-CA-R9|XG?9|xbarD>c&l*l0G~*$RjtWUgW{u-Q}S1tM~hU=XJi7k&$6Iaq5&-
zY0s%eL8*b^>tY_hTt0tU+1p#7fyn3cs`<>#&9@%b+C5GG@K5<q?^(8)-n*u=mGd}P
zwcZEmx)Nhhaldd|$vdIrWxqC@*uflsmp47k>5As#zU(G89tj5*7Zy)XPoJ4atl{C|
zb6pkc|9o_x`8(_SI@zt+*VCS!ntF@n!?m^1Z|>}zd_BHCHv0X!xz>CB{dx^rM7d(c
z3Z>s(-rmV~b`*lrZ{T9L%+vfb77iXB9cC|?e?02e->`Y};@sQYQv0r630=jqA$Yl;
zPV}}OS?jV77v1GQe!HE&IqRwxsIgp@k-B(eOI-Y6^V|iF^#$hl(ylA=JQleRTKR9F
zogU#Xdn;Hr|1s~ZxorD;+B&`;ym-9gahS_9+Z8YLM7QZJy<T}@ie~VR+TUi$$9fLl
zyg9S(@2{!V9^T&G&(6&~y&`b&j=H~AjEsyqcXkNo=jXfi%dK5o{{LUCn0}m(n_HV7
zlST3|9?)7LFE6g$<?oMOy*gFay6nXoo_`+>^WWT<%r0wHvLJ46m5g1@3{bAS=q~^8
z>C@16GkimrdNItMJGZl|OG!(M%QeuV^p(i8Y16XWL+$boUP!C@7xLjlb3$TlmT+yx
zse*kAcxxj%M9bVHgE<thluZh43HtNw0NciNsU4;*YHo7dmG-Up{@*i!bx%;yqZf}J
z9Xd19xYY054AX2eJ3G50M~+-r9lqWvdefAn#^-IE-`?7Kb3<bDw<~=gA0K~hBOGB+
z_W9Ya=ml5T#m=6r?tf{4BQvOnDC}<&_+sagoyE^DZA$e{N=n*M^;JvOswClH6Kj?I
zIlo-BnG9*EsZ)O}?C9@5e*S#_GT+%!hFZ2+U$y@H6_%Niy=CQtStd)^80RDl_e!Qr
zF>DoZ^8LQ!OlhA%&)H+rUtZ-|?3P;OCzXH3{iD;SgS*NK3m={}zpoSW?}OSo(W^U)
z)2+(i#k?s^Pk*j-yzbr3=UZ;?7CC<X`t<Pl+OLAjCbeoil^)E_-}i9$`+eG<Zk6A!
z4S&Ud{z<0J!s|vBpBPo7-q#B$@;n#0FOh4b*b;DAbD!#jeK#J3RHfFQ@N14g<}jV#
zxBgZ54BN>*47D{i70+g-bE!6Vi|ePoxUjI~#RbQuC%&A}<+ydOC4P~D{%s9svqX-<
zoac;3*KZSY>R9ziWp&1>g2%i&(xd)O)9-bg78lMjb!H0Fjm_!)({v&afoc)Y2X}TB
z&ooG6+MIS)>(jQprB@!QZdl3pJ6$q$$E%9qevW@hy@AJsojA6}Jm<)~vxsqTuknMY
z@t>F1RqL3Yt8lVWnq0#skZ@&1;Eh|ighWM;zPh^l=8i&TkR$KxD9mbKW-rCv@kc7G
z&8eC3LE?|kRkMYU+Sx5Ioy=o5O~7fzQ<l@5i4xN!5*Nn$S>?#H&$VYb9@QrA&tYqD
z(z=1QjZgLzsAY8C{{NXdmc^^WK7}7RDj)Tqdz(GC*Sdr4*(Zcm1ih8gA%-bV&++@H
zdsd_Bzxm$Z#cDg)9FmoL)m!9doRK}iD{ZzR|NcIu^{s7fpANFi7kqygt5Dy1?#IW+
zy^`}1w^s2c?QcH(zcK8;!Ha;f8y9CBoRh$McV_y9jV%IByw88me0Al}?101k(+WiV
z^cp9s^Vm-ls7f*7e9$SZ{^RBH`CWV8y?V83@4Zc_r@baJyt}=<zy9Cr(n)!DHFhp)
z75(yuYu{@gM&^S{9Z!Ch4>VpBaXev{ku<l~O}j29j=-+RI_Br@?%y-#&&}Co`OU$$
zhx^rA<YxMSb8p%igL@w{js<Mbi=9`KWw5b6USsd3bnXm0&Ht8@4(?|<DxdN9MBzm_
zX_=q1<2jaO$z<ua2r#_7qu7`G#q`+4{Pz3o-qswo2R|fpE=*VZ%af4${PAPw`*nXe
zu74J>jV(9b=@zfW&(=g{W+%zRf%{B;SU7Pc`qXcnR#kFHkXim_skvFb@&6P0pT)m$
z2A-U8W_j7?XJ=DVQl_l#U8M2n!(o25E)UkQvY){RtN(MZyv}PCQoN`mS$d_4M2U=I
zi@~zVYnDj1-D~$hIe#tZY$j7F=?Wc1p2I0Z2i8V!zqB<w{NKOd?~ShddwC_Dn4qW=
zvEjghiIOw@t2v~YF1FoWc2rRR&&!jX)1<+MO|$-UR`=f`MSqF11(UrW99;XS_-^Zp
zC7`~`->=s<ZrrG-qSA6buDbW~a)0s2_qVoY@A>_1H)ylN<Kz9GKOUEtwhU5!VZxs$
z*L34Oua%F+`J$esY_iTAiak$NR&zY_TvKRpM`7jlg!A?bpNl6%{+apJX@=G0NR~&B
zA0J-7|KF)kPfu6=e!IQ$|KIN)KYs>oMv2;*Rrvc`E@&fyj}MQYp5C5sx3c&Ac+_oS
zA@M<eS5(fN1-F;~EN6WE{mlPc3`{T1s?B@M^?QYLbaRhli@>o33kv2u{bKxO^V$8r
ztqYbPT+SuqsdZ-7NtFf$F)^_oIonw)R%r0a+xe7~n1JR9H8nZ&^YafKI`rboN?}>+
zvLnZq)znwcwJPnpx;k7~Sh#uncJsf#zAld5o)-}<zTf-LHIx-F5yx6(MXx^KwAd^2
zZQs24JW>s;VJ68c$A3l%IVid;Et`0sfi-@YRNe&c=m)prBxI9!7`7M)P4;5oj);i3
zu&XpXYJ1+=?RNHmzXS&b2ZLJHoSd9Jvewg1PF6S0y|o2xu}kl<g6J(TUi{+J$!F@F
z$N0XWnMd$c#=Zr-dw-nRa9PcXBhle_gjccKLc=R!Q8)P$o~yk0BzR+&L>iA`&j}S_
z2j?G8Ci|DXle)Gha`Mg1>7V=S|13VzqNkzJQTaK<%5ZVj+dsT+<vs1`e9f)@&Tm=c
z>1>m6MzU^!r1F=0`vsgNqS(G$oc8y5qJNn8({r8`f^+QuYP*Og7;!#GpI>`yneXgV
zA?7M7E#L1|uaEir|NWH0v^2Hv@9t_}zPo45nl(lKmalzZa2MqH{;Lbl<=q@uR_s>X
zvlKLxp|x~>L^FSG!NPrsY#tU&%lA!re9vWSlF{mhw{PDTg2$IxrKP2}<=$@Fym|As
zGe?iIYHMq6%fH_@ckW%~-l_BEox8NuThg|wWM%30yt`d%*Xmwf6}mWlecT-D@^=%D
z>6!Pky420B_bYhh+01jXMKR{NL3xL<$A2e|L=X3$lfryVe4bZYZg?A+@qL=i_b|Wf
z>tYut9&VGdDmjsmT=Vnk^gFvsPbd5hPgN^sFE}&9ut(CEtpPN$E^VH-q3rD~r>{y%
zN(IHmt3Oy&R#t*GVKv;`oIX9G{Lzt4P`h`>jvWO*Kc&W1J{A4-{r&lyo71&z>RNZO
zI{qlRVaC=bf93bO&)Y(l8#Y@W3ol9Tivum{ao%;Z@Lgf2!Y|3RhQt3Ey`wqi=FIrF
zdc&JHIp^kDA8%&o|8lR~&yP<#Y)!(Q9fc;jw?z2)`S<n*UImR@w9mCDWRjPkue2W2
zQwQx(ar&E<o-QmZdUUFG_>GOp>{nNXYH!@Pe7X9&ckd#iqaVM2e}0Z-u|@g2n9lm#
zGxKbv_4W1NuJ(;6&Wqa{v9O}FWiQXp$bvtc-QTa~(3Ln{IBl}~I>%q)P8`k_hlFMs
zF?oOa-(&Lq(Zd5dFFx*+`JU#q@5dwVRpIN;Z9Z?ex=ds0EYG?{wzjsQRWRH0@9UMk
zy|c6U&W^&xcWRd{S#n`}eth1&Jtx=2?k*@VzrJ&w2A8Cy<ddgQMQ^)1IWbL}HqF9P
zbie-nzrVkGdU#yemv`S!#XOwfb84&Tmk6HvGbilzBhJ6NAXXjobN1S*_t6}RJc_f~
z=RAszN?72M@Z2TCO3ucK_ws&8FAom|Ev+t9?`a`B`X3%{FMfE4wd~D}g~v~v=|Abi
zXrFUof#aFE*3%7>j~SG`iP%;0(kUrP>G${d=`SxWwfXns@zZyk^Y8DA*<UwzXYq3(
zS=qI^{G6Nz@86&AJzekN>({4enPyk~dif_bj+vcrN&NmgP%mP(dH$zQr}d4Kj&umk
zcbsFADdcbS@qTj0I@LSRmQG(b#rmGo)vVe3nci++d7-?w?pKWm_pzcW`kYJFgO_*J
zTAwYyq9Rc)^>Y8`8>I!$WxhnO|G)2SNKlZ_-QDHK4<Bw8RQ|X71!zCXlI6?AZ=bt;
zd-jPF9&fMn@$p$$ScJStoA5(_vJV3@GxN`Xzu#BB+xh&({r&b*y=<<544|3yZZTc0
z^7(dlb`cQ~A8w}a3SI%)PWA8KzZ*Ai3JMA?{4C?RIqhu3jsnp3oTYBPQeWQRpKpGz
zV)2o}S65a#&$TMu5`R2?UtjOr#kx@!FJ{W=<Z_5_cl>+e((CEY!EPV4|39<4zS2*3
z?>F5RfnQ}Us#_A){Ifo{gL(fxj)~p}qrSOcZGZA4rRvLz#`bo0P{01(y}0V!pP!!I
z*;%~&#x~vPZC5-QTI*({FmYsr-+6a`|NI#<BxGb{GVbg!TpP7@RY3jf@b!8hcTJxz
zzPs%0CC%BE#cIas=hj@PU`u|@H242xdsD+#`WrUs@AZ|m3}{yPRXjz%^MFD0IS$1Z
zyE~8c^9pCF@m#EbzTda8%J$&)?f-t8IcsWay12PLdi5$w<0tctO{v{p6K9%F_GM74
z&z_+dyX(SIZ}F|phPnq2Km1~J!(Q6z%%$w>i8jakdlm@)cT1kt-@&EG;vV6|ad^YR
zCr4|ZmL+n>++tjO?#1?aW3#+F7D7ToGwf=s7Czzsv_1OtnKL@u_U_(o{r2{D^OTOX
zlPSUnAgdU5R(;j7w6wIkzGv^=m-qMY_nJ7fBab^VG~%COVIJ?-Yq_;b8;&)8&Y76b
z*eal=IlIJf!z7KmtHsCpKc$E7(qXU;|NAZXSR0R|Q$&PBU|?WHMa73l-TJR$=9^}V
zd3t&t-Nw()Kb_?QgO3rTkC)e?+TY*iSeNtlx&^-w>En~N@?d%)HDSN$nRA>5Kg{=*
z-EAtAN!tioY&yB5?fptehI=n6OW*z5{`vm`KB+bL>(1V3U}Wy-=uptq?9>ci_Tbg4
zRhv1U^xOXnFtqxdItj9{b8GhXAAi5!2QA+d6EhNxTw?aWY4iO<Ges|CEV;KU_nbzV
z;pFO=V>5SEy$<J4{PIv?{)M*bUv6h!%Cy)g;3ji9f4`bu=VuMkJO8(;J)K=U%P5s=
zd;a~jGcyc9TO!xTA2oa5*VmT@+7q_+(X+F&+uPgO{q6s5u`vqcQ=7?fZ)b7)h7ATg
zpGHf0-~O}m!Tk2deEALQ7f#QUUEyfpU(}-i;*@pO%V3bzT)%f5Pn9zE=-;dLbF=2!
ze~fzns@`1xQtKUWv@?9+w)I7ukG$5?(>pWAa`LaQud`35ot@R%-_LJoX!zyT)zuex
z;v+*=hxu0DaGI><yX7e#-=?J9Ha<p-IoH?8W?x(57${;Q)qCsVjBQnSKW}fo`8n#}
zG}fw1U7TxD73R+DY|X6mX%R?!!NARtY%^_&eWAv+_|u?f8q0+<KF124-`>4r$A@RL
z^To908zdf5{wgge=T}kjL;0(s&li;mjLd8g-o8D%{eB&&^mU%juaKu4b9e1_y=-AW
zQya_EY<s_Iwg~hqwPw#r7S^qdtDn0}{ouTMhwrWlD~~S;;t)=s#Q9)TYF@DKD%e_p
z(-wt~Sd`uSj+{HU?!xNo@9(nOGos$yUHEwShGeIIl?Opims$2_b{@B4i=xc4;-(kw
zrF*_!fB7!_^Y`DYmCyHaeomTHT%CJ++tbPZcADRIZQm~U|6{nQV)BD8*9(5sW_;dN
zw<|^Bc4hDFIg8aC!EvCa)GyQbQMCDoU;W&;o2(yaCzSO3`z5kylEFz90}G284<0-S
zdj0m^-q{@;9Lg>shW7ve7(2J~samUx8+?hMF7@J{<(fQx-u9-=@0Gu2G%Nc`o=X(F
z*xmm{V6lKx$eGBxLyfbpEN!l{I&-#V?s@0sKYwo4aGD`Gc@C4_>J=+AwmNGBPS=aQ
z@#i$3&7Rj&;v(g<%o@|qKVP4AdGa)y^M%tUpJfII<kQj_=QBJ1{kwncVEMs=!n1m=
z#m{#NQJQMSXj00@$9H92EW5Y1^1X~)YvFfunm1>ExinYZw@`gX@RXWqn*^LByo8?b
zJf=9yaM71jsT2Q{|9fn7SDbOv<rV|~Nep48*Z3~fCjLu&HuGfF%T1!fmM4~1z4Yc#
zJoQ>&{>2`_8xK~@=Uc4q_<}oN@x;1c!i$6^v24)#^p>|&DdGM8FPCDI*(RUz)%(0V
z?w7Dr$EH(H?2iAK73Oovzdb$t@ZHY>|Jp#BCQV}5u<F&Pz<(wmdYSw0OjR}8@}!dQ
z!$vtKkS6PM*MD5#D))+)h*)(d<wtJTKb_90e;0pOcTrX2Ob87<D}8JK-2JC~SKhGf
z=g&S_k@Rz>$hwz`7K$wzbDiYaf3#flx#r(qz07g$xq$uCLG}qvX4#;XZ6|0lt>DZ5
z8@u0c(0cv9|FQqK37RW36u2~kMa(;@-?v6<`)=N}Y15p@$gG=T`_0bS7N_nEEL<?7
zx_gB}lak&ywugWIS$O>{-gu7TUjOS)uO8i*|9fBjac%zh#rNm`{##k+fAo;iVLtv}
zg-!Fl6=w)I?YU!GHsQSUofnaxn(x{%g_~=<@8eKh!k}}#<jaD`>pz@-J|XOrcKKP!
z^O|CxCajs1F6`7X-QtwL$>Z1(uV1UR{wuzz6plL6;#Ia(*ssILPg~ltJ1AtWVFgcn
z?c;^lj|s`HV(Z;_wD<FxMT(2PH5Ujt*}Rn#?|jPA{A2SIcI&^wFQm19FPY{nIrHX`
zJNuTulvu>_PIZdk^}a<KmsuZtdV1Pac3}?33|8;E4}X;vyo+1pY?^GNSfk0hK)`8f
zpOJXHTT+YbNxmsU%<k!j4*XpZ{4cL6)W}rrPZf{1`I{>xB7shBZERV#^RJ0CXliP{
zxxKx=p@E^OxOivL(^JLAqaq_OE^uUC8^`9iS|ZZv_RdrH!uxU$EC|}j|J2dG?6cr?
z&SNvbEu9|7p(uCq0i$^2>F5}Zp9h<cH-6Vx@hbXLa^}K$vVUIQJQ#o3&_!~IDQiMW
ziAnA6Z>km+GftfFxL5JG_jzCL%}uI`ii%l2;e0!ITf9#{IPv_#uiHuTZsNAHKJmH#
z4CHc9Z1I}&Bs}Iti>YeN<v+L7cGUA#o$zvV`coej%&=?Mu21Lf|37&7()02%-<LNw
zJ}y2kB`v+$F!JME>+(L!`*rR?hiZM@17CeG)>+R#@9;veze)1T1d}-)ddn5CM&I!=
zTp+M$(P`!O$2tiNuf56^%n7;ieO}Q{^X8x^N0*KwmuxNvVPWA}=J|0SHqVT_`Jesw
z`=|r2_OAaQBer$H&5#?$Vr?>--)bb1*JK>XmPyvTyHvMFV3A1d6aF(R`-Inel`XjN
zGU2*NOx09B1I1I4Yv&5io;&w!{{FwmKnuZdZ__>8#+&@_&(D<f^lYoBg;!Swx0~Ou
zV=v~`_I3Xm{+M4;o%h_|s6~fOl5L(xc&c$O74hLvd>~)9MDnqB*@Wu!DZz2KPQG$=
zvgr>KYk2wcrAhw1Ip+6kCO>$P;N$Dt+1s0XYKmq>Wo6;}c{cCja(1zuidI@U-{IEV
zB>81VdKQ-(h5rO~J!}yWjpS+fROZWP6aTN!Wpm>%o5_EcGqT?La|E9Dgo!nHPt$q$
z=H}*{ySt|D*kQ3P|Ngl~X7(M0kJ&6OE%$uCS3RpQVw>d_mi6I^FTM)N9-H59ajqtl
zN4G^ow0)+t@v+7Ifgkycs`MuC_u6S}jd7ad9u>*p=IR=_KF+r4%ZrakUT@pBZO_kV
zv)|m`AMbqf)WnAM3QyVQ{9k*ceT66Yn!;x?+Ftt81r|B&I_|oNb0KHG=zoQifgjF`
zU&!28q^hELq&PE`@y3Qk=b+%=`Mb}aSiy3iuXWNs!;;vAF*18uP9ORCS<wB59P7`e
z5`G+k7h68@_DVDxs?IQ${nJ;pwSN__m;MZar&Gej8kpJnj$FAi<?L*8`>k(JOjIs;
zb;Xl;<tfG8YW>qXwg2gsmj7CyFu&lR-q8f7jxLp%vs*THKAZAj+uN(W0`-Ek{Pp)H
zI88~83TD{%|KD#3Y3bygoSxQJR?r}Vfx(6cTaVYLot@=cQnF>)<7x7`>CSfoJMKiS
zxm$XnwnTKpkF!f#1w?NL)*b0)j7W&z!<?e7ecd{L{{k0nS<b+T8NTud4jgc}bN4Q{
z>9(q`ueAJv8zrJNrgz@{E_Wq|pKY0|oeOi^V}|*{&Kjnf3!5f5b$rt5R`J{1aosZL
zPqWM{9@9SucOE}|oJ)~GSBrs}iHU=Q<3dSK*UCJFmbD?<+A=>oPb|NFyyIDq`jq??
zn%kRN1zZc7;#YWjuX+@_hxv$HoA&DmTfLV``*alfWpf=!-&y>e&(YB_W_MYyR_Lk=
zTQY<H{P|-dySfIP-<HQ1@2L7bz5jo`)Mv5wnTKul0!8&jSwx(sn4e0$|LpR7)1x*H
zW^d$p*Y0cdDoXe0SajhQ(+AM5{zEOCOO`KBPE2(4^5SB!t^SsBxQ+LdN<pUa=Jtk2
z0TZb>%f&eou`I_TE_Ik&oC*JuJhjV-OYzj?%{qsL)Uz%wt6;aV@{as*RXfr@SW!!9
zZ6(K({eE+;j_xRYEMZ$^0@|jlsoA+>heg=B7*7umj?2q@FP9u~^7QsrHZp2z-??*E
zUyy}e@>Jm!{&n$d?*9GJQ1DM_;))<XwHA&1PbVK66la{g@<>+U;igS5i<jSLoEvmj
z&Bb-WRMrRQ=2~yuzWw>`_xlcCzb-B-EBofn8wtA_i{#^dsjsg+vfa2UkDXs`N&S1d
zJNt{hF9&kDyNg@>V>>Qq+Nq~x{N_XA4jVz8mWq|#YmQFvy0X-QKTjj!d_=}4!HAvH
zs>~F%nAYkr2n!2;{P4jc{{KtsD|U8vpmPZnLNAuSzc+WY_~DiBBBCz`a;?u|USTfv
ztxx;fyMHxjEW;)on+tZmzKDj!k#H6R*13;j_U_)nWAx5>vgguyz8zgo+T0HD@$qHv
z@A*bV+z?)`EyDHe+}!T<>({qU3Kh`Z7jiF-Gd}uBtoGw3>AjXtAM=#C6;JIy{l`<z
zvchn~3+v@a4;}1Z@Yv~svCiKDrx1atp8_Wy9Bhu<kif_*Wpd#B`TnrAQG$Yk2k-5z
z_Vo3AdSheqtiFhSk~6gIW480NF7Hc7ie7Rz`Xgs|h9ARZ!=rAlimd{vR~6GPPSSi4
z)bq8f*{%8d>IWA#eQD+lY|MBn>QGx-`|aJ`(_da*_Vo9E{(OG@vnMAfZ^^$u&p7=Y
zXhn#xyUzbPRt?4GH|+PF*d2C|Ieb^al=&e7J{*D5VpFXpk32ryvFLrxzjBYxpfVi+
zrzss_af~c0LRJc0Uhbd%t0eMzU~*JF|LHvnkMaxN#%_t7c}^(m(ed^f32PTMICX4N
zYnjPnz-ilcEvsuv2FFZ}zvWH)I<pQzTz8<Qg(W67HgadtQ{naMYHC6I>uRUz$FEzM
zBHGj0`)TEaz4?w|NfXP~cA1|mQJ7+>#iib&k*##omuvfnr7LQGiwKx_-F&}ZqW4v+
zfdA!FOa-T>=`LBm+&JUH0`<7<+qNyszP?T;dYg}~<+C$0o&Wy&YG`f_nr>OY|KF@P
zZ*sQIiO$~ft!>uZg#W)??`@Sewmf)#iO}+<1gDNo&lrp|PKtcdOj7<|yx;MaZiZp7
z>A{v24O=!b@bL2=KYyOz`S9}jAF^(4QhoUFVb)1OVd2Be=hvM&+ATiQuGZ@F^YiI%
zZ!NNyjDEKDC*z{B1HB8B-lla+$MLAN=!c5<a0G_Mr0Z+mS)#bOdt36YTniIcD}A=w
z<f|>hi<mB*V!Ckc+BDF}@P~(omv4J}dpp0h^jDk6T?q%7etm!6KY6n7-Cd>0FD@+9
ziQN^V`}~^Lve1QZ{ZAcRz4N8(t*xf>3;U*Svg!~Jy;EnW+@Sd)@W?gY-}e~LKTMEc
zFe||+Bp@o1q3p$lM(gr-A5QD<7umBcK*OT!jYPM&{<7NN-=t2K{`{1x6~1oG#NzBZ
z#|<{DUH(Tcj%Av~qthBYxinl@%X;T7DG-i#6D>UMTkzdv%O5XL*c{lhi6Q600>;hh
z=Rrp|EYG{UtK`)cPHSuHS?2kDd-vML*L-ZfWz5RXzPbE;oZY`4$y?_~XP5jD)mz^d
z-QKk&+IyM6F*Tu%fItJq7PH&uOQJq{UVQd1^<MkleC_MMObvo#Eflph*5)!B7d~>i
zwI%cLudlB=ySf(n&$k1Oq)$|Kw=2$Dpf%UNeqP<*Umw3-kAM9B{r^K7&GYZ6n3-*R
z@chPZ{u3w91(mvdHP{?}j-5w}b^V-RvmU)Oc{eV0m|Gm+`L*%WQ)>>zQ@y8i)F!(~
z8Ene1epksIQ>8WgBDbQ~+-qVD48F6?mS$dFCUv&p&yT{YZ*NYniQHWAd~SK1Ro%fR
z)-y9dr@R(+UR-2Sc=L7Wj!kk-%N=LSbMK92m^`Ch`}<BGQJWBn0FH&aB2PBY_s=}L
z-1YVE@>JO)vaQ$kR_e_W5S<ey-mr4zN*7nxiSy_GKk_;)Ep5lHU90~5ssI1ie6d^a
zBhZBVfd<CbTgUI*nUi&OmFS;2)2I7axwWlQ%5q!Yy5SD{E0(6(Zl||NUAn#!$Lp3E
zPw3U+(`dQCHa)`MZs!k!Js+%7@3lWDU--JnU{eSvNG;atFo<%o=I{B))-A5@wlKhE
z>)zDU(^^_uR+xa6{D6k-BR8kDw6zIINkwgVyZ8IO!#8jKocY^#wpnlH<z=FOYHXjG
z$y${KWrl4v-rRoezU?m2nr#<ifBv0$AZAYIW0R|yD;`a7;_yAC-p^d)C!Hped-nd`
z{N`-^6?a2RAGQeGiezA8XWyK3luJxM?hL4Y*tF@<+wJ$&bai{>Y^w}PUxiFfH!w1)
zdS_HpRdqDtz@9xH<yP(yt*Mw*6qlelBVcA)kNS*Ep7iBi%v_2lFKt#|ILx8XCRVpx
z`?cabi9Kb3r3YIC8m5UgxcA9`_Ai0fLU(j<JbL^Xw1Jvo{r-Pepv3PzT~F(5LQc+^
z=kx2=T`HbZIk&F;>DL8*`<=eO`1D-)S#Z0w%mT68klFqm3kCU4rrFQGG?(?og5Vu<
zjovwauz0aeibpp@I)G#0+}s2qVPWoHZ?CQhY|g&EPBiE9*RQGn|NWiSrS|Xi9mc47
z?%i?CcMhE`HaRrsTFogrwUuVG1)P%mjODfGtnltX^nOeFnxdB{qn_rR>Jf<Y(&l!M
zmX^-Dw};bVb=X=CUf!qI)<!eTv8|p4+8%8*@5lP8#RpHZ^7-n0(c_hLR^x0rd04?|
ziuFvDqK=y-3Fl6;+m}`H-m&FeyFWbEK=Fw1mQ4&_zI=Idq*GW$MdiWUx4xUx&VKmz
zZCT;tV>SQ(e(#YAJ(BmyX{(iP(}t<7c>-(O8Q;!yH3&Yb9Dej+i@>Xr8S7X0R?B?U
zzQZS3p7_7w#g>S9zeJsSw`^i~b9=k~%9Sf4qN5itUVONXSGwZ;-tQ}-x9eG#y-E1<
z<KwJ8jen=_e7w(gv2~B=o1+dr8=tA{Uu7{zz$sR!<ADhG%OmBj_cPz$K2>?7=yf>9
z)=Q__9ZE_{49xy*uPnN{D%5n-pV=Bs$NgE`Yk1y@i)2mrt2u4;D|mjmf!n^H+=16v
zKPvi4w2S(+-hTKgYe%t@lpXg%#;9Ue19S7~(&l*+rcQPB^W*dM^gRD}@|-z;LW(mM
zvRdhfm3`R1adp7qxf!j>|76_6s>Bzq=~n27@VhWcv-P&3uGqJ|?6K1t7w+`h%&9nU
znJH^RMTN!I?CZ}?OjOp1-zSru{rdU8jhi+dx^iX8zrVjH&ziOB<%>s#o24%NOTS^t
zW%QVPtGD~Jf;p^93cNufxN4EYeA^ly>wQNAHaop_yrA*)(j?Q{D{bZrJj#qJ=Du<7
z-n{s_pRDHQ=1R)SAHRG_xwa<qyv*$B)7^7&bc&yyNj%ym+9Pf5cQ*5A@lM{B6Z;e2
z&%RK6*t`AqBR|`=P4oR<o)t1>5pkNbZL^MZV-s7C&K<sVF^4RjFaM&q9&8afztog9
z;pwTVm7mX=bJuO#xDm92TmO!_zJ9-H_O*;$MhR)@)7x~TPx$y>E)n^fwclZ9Siudi
z4>BJwJ<R<v=l{b#dEpgZ)1{cW6urFlX1;kIT=l8?;j|iWj`j=w2@e=AnAg25P;AM{
zIIH{Mzm#c~NcH!3wJ&#k`BG9+y7iMT185!EvfkGxJ=P~|U)j56%IB(Y{q0j`Oy@IS
zZgsYz-_|Fj)=bf5rPZPG8;|^Cxi*&N*Xg~H;PX{?zRI?WU%jP5Z|$0SU%q@XFfpll
zxkFIdZ9~>oEmIXOIeUBiY3m|-eXqWn)wih5^tR((!wtC;J~{tajWU>M;aBW?jYDkF
z8IOlz?mxDD$c^XoXSP+&__Q&rnNu;&OPl+^p`xOqLnl{Gc+1xEi}ehXEi*^uPc22a
z8J8zovV3ebX%}16bK|hf9?2fr)*Z9Ng?Yrq9KT;(5Zn=c)QMxN)@9ZO7m9ZMx{xdz
z6URC+I^OC|yP!n!S;J>573T;nQc2=?DrKE<{LFOzb6zcT*K0jzkG>LAX{LDOv?rrR
z$m*cd7dr&X`Ww%%>&vWa=8K)_&SC8Nc-<@}F2yb{N4wn;{@TleJ6Gx7PkcZ7!40-M
z?JI0%3oI&F!XUEh`7P-=yARJZkGHxqPi@EL*$)nxO%`=paW`_>L}#h974M%mAHME%
zXQR`40hN{jeocnfsx5yx-^~j-$5_?*t;SVCy7TD{sU}XvE~VKaO*7rZpDk)X*v-ED
zUQ6wJt=&u#CyV->GK4|eBxX5(H!VnDQi-X17*M?G@}!k-9>|KEm{jkSF`2oh&DOVY
z>E~{CtxpNR13uKnR{jp>SQxs5LF85NVfk5pA^(C-oUVKrU~i`~JH&5ugzv)^0sZ3X
z+;h?dV}HDS+T4Gpp*>O{prhTTMIcL^bwR-TWx)q-u<`j-JT$Q7d3lbhX{MJNXBL-w
zONAUO*S61Mbv_4X-O`tn+01|LAAi*!#$Eb5eRWzcaDZI;@`cv#hS<9t;qiOI3UY5f
zbaMY@7z?uTeDS={CB^*=YI`dZj>X<E^!fQ^|J3fPL!63TK3on9>y}+z@Y?IfU$!N8
zDjr@q_ve7?wW99iS0~k4D!kM<-#k;U`XK#lPr~0g*L_7@?spjj%mZo}TLoOzSQlL2
zS<V+wuahIcY>v)9nY0@hr|I837V)Wa#jysbj^p191jVfaXK&M&t9W93!n5^SYmAg1
z$3nv(hE*5V#qQ3ywt}%d@9u>Xk+)YKc|Wx}=pJw5xrZ}<VYl7?56!chI2Gl()ml#f
z@l4-W|M7tI?gwwqUnsVHvA0IIT(Kq1lW~O;BO~LQ$o+!1v%byhTQs+XcgosCzw@oL
z+2>jNu*X(?vQ|8!(#Y}ksqmtvY7evM%4WVZl^?t0GdFH{Ec#-P%d{%tMLiRk0$R_U
zIa5$r=z8B_UQ@N6c6i2r;~Z(8mxbqL!(`)Ued3FjXl81aV&)1gluZ(QcH?q~;d%Kl
zJMPbaZt!%Ky;FygBbUR%%6H8NxAMP{_;=`M!`h!cChrQ|s+hSJ7Jc7w!tmMU?)&jJ
z1|?Qc(i~1(zT#AC(GU${;Cg!@PwvUG!w>!ES-Z$9S8bYL>!Z|boyDW>a&(cxeBGX9
zqVp4aKYwO-`@{OYzCBJl_1=7e)E<!rC+ioIPUm?G5)ET+|GAUsx8=xWhcdA=!74?U
zjWWq{l}|3s`99xX<D(W!Z_v5NTML5XEfif=PGAbi;4gMho%~`!;DmywI}clZ;x&|c
z#ua@<!mp!Cu~YiZbK|Oy*1KNVRtMx+{kbbHRnOuldsRAsBT#DzgUGF;E0s-tN^JWQ
z{BKevTe8l}V@%sVibbldwp<|a^mf>>OC9Db{0=|o=c<bR$q>F-^A)#Ri$*BOmzQ(6
zBCZF<an|th|9aFRU;QJZ_h5_0{c{_eSk_&fCV5`I<dyr5a;aVG7)q{8^W_NKwS++=
z%7cBEPJ4CwgDanB+m}DCk9p>=baU;o9H%M%D~|{sY5$U<$Tq{S`oda)AL(pgehK&J
zfE~ID<j|8RgsSq}>i0E7v(L9Y!ed>vvE%F>C4W}#K&R-6xm7%eXY!qwn@}dbjjx4o
zf79CSRfjnhz2=HEI91=Q(5%0iBfI3!)6YEbz8q}+_vd6mrhu-C;oKy}&Y0!Q@%GgY
zb$U6n406s>YOPxZQs;>@IPKoaANKFkO{o=sRKM`d{W;I%UD2GMS$yg)H>W$WRL^jU
z4@+n`xtU$|hd{~K1y{Gf;#F@6kkn)deQ~IjyT<ad@g!mS3@fjj*Iq?G-F5Kbd%NPz
zcE`RXtNxyGu2yfg<s5<3a6A5=lOLL-+k7*r{kFjS^n+J!FE+}Re7!o$pJSm_5W}ho
zjg5?AVqz~|or*8+eDO*<Tx!Qg;d6g~olz_^S->iM^9;wQif>b$6pu{i`=rVxvgMJb
z_J<>~&7c8iwG}DL?-e+4Or3PfrS;C;yORG8vYgS?&bIQpnI6Pi^`Ez0O?$peO&fz+
za);zWpU`3p#Z&Vn_=<aWen}SHW%Kw{+^yWy&Ckn<7q;#H#muD`;>G0<SQe7YAY0$8
z+c-hy>y@<FFE5U3o!c~pqsc@dpktF_cgnvMi@84;rC-_DK1fvib2ZwM{rYRut<Qy>
zR?HJ=Sd>#J&0@Fs;rh4<lYd=F<Cb}G(&^u$&`Ud3H#RtB?9c5vI&ayJPjk{<?{;tA
zXu4%uyIqUM`Xvk^ss7zF6Jo`;@iMvI3!ZKJ!acU?gSqlj(;k8U=Od>TPp*G)@=!Xz
zg&Fs|IW2Op9iCfeGjc1Qve9I4y}5WX_uVkZXU)&;B=5BDR1r96_-v)+9D!TfjT~i$
z^Xk?dl32Z*z2!gS@@G!_-=5NLaOx;peaQCm`T&iH{dKm@Y`j%3Z+!SraOm*i`Bi(P
zx93SnNv%?vr=e3T{9-ffHIwGa_njYe`sbJ}5&9c>n9J&s%V}}_9DNto3Ephd5+26K
z9=n`g&VHor&^_~o@5?q6h1NSLwnT-_U<z0mQ1JU(ZrHk*lT$Q<B`gXQtgQ6oPSm`;
zwe`$wbAEI4?doy)cXw?SX}GmulI$1$Ci|$SPTh*Vzm7bUGFc{ke^cMTo~I&eCobPu
zloYh!fxlZqBXjPLH!m4ICw?fG&-ibAV|xI|u3Moqm_EF_ySwE5y}4`FtWkRV{Q2|a
zeX`aeQ@o}`q?W(fEoxR4Cf0cF?))2fCR{usa7wMsut)aAhewOzJ3hToF!p#LwV1>8
z`Tz5OPS!Bgm$kAzK9Ia3jfqR~%DO{m7`JTR{P@ky&1>TK$6XF|$y|L;rfN;A?BOZB
z+5hLi`{Tp4-Qq|NZ;P<gW~G~l1D_dnoRvuY_vF}}k{_F`Ew(ZLKW{q8pJSn<=rRVK
zb&K8mAH9F?|NY(FpTAzO_w@F@T%z((XX|dq-9I<%R9A_sPMXZ9#*<*Xu;wr?UxwOz
z0jUY6a{r}B*#7K2wZmqo;eW*(S&lT*1&5i=vWPfk__Xe1jgg7nU3T>LZE0<7?WCln
z8OG^+pfh!EZ_9PHo5sX?{aviGrSi-pJuX3;gFH|BDaTLze<i|J)>cb0^w6CfGTFh|
zI=;Gw=0?X)UExY*etfAS`|0H893K76zOe}}>=UB4CIpMxyg0{XX4qqH(P(LEA`!xI
z^|bQzUY=v!junO<UNY`J?ocMgb3^-WT%3ZweSgarmP?y1dz|!9G*q5AWsOMC=Ae^j
ztE+B$%9a?InjF1zL&jU!d(LW$;IoTnu}$Lsm=wgY&*Ag4vzhnyR31DZ7Z>;A_wUJ*
zCN;IT9yR`cb3-EY?d|#cKP*jcn~(gcPMOg5Km1?Btcax8lTyXW#b<iXT)0~KODSic
z()=xNOhA70@mH}lp1I|X$)=*s8%#GJ-MC4)?^@rLZEJhedHrKn?|Kw*Q*ikyKZ#f2
zAKHUw`Ls-tc$&M`@%O<4YZ4~&AKrPI_1dM`6I&7*I@y}J7DnB!l#b<jaj4%v-^NBX
zPrgyneTx5;@PwaTHF>J{9;F@fT_oosC?@W9WG_dOaPrQX6_am!ZolZrZk%ka)1$j#
zT}toLPSrHGG>I3IHlJrmT1qZSSvFzL%rnw!?>%VllV9;Omh)p#5QA7_XD26DYtx=R
z%V+c3m%X~8IZZ$Q-;wM#w__oP=KQw5r+@LMagouEnFW()cbe~<Supv<kBqX|JFZXu
zdL#)Yd7Sn-ymgf}?_8-%hqkiX@!3^e{cz~kmZq<tv&{V~vtPfjJ5`sq>wld``2+21
z7n;}hER<huA`!%K)$-i`4y74}b1JIl-Z%c=+<iL1Lu1B`43+uIQl6v~JUu6>cO>qC
z#}mOmcUg5CJsDY9Ss88Z{UO&kuXnHh{_V<!RgKMCnN78?A33%r>91{Pmm}8!_eYN&
zy|}$y-#Go;63~WVP~Q}^VkT;9*2HPkj`c_yXIxywdhObI{S{UvFB&#}+`m0jcye&$
z=Ca(CDJG^SN6(()HMicLp0|H~)qL;m`h{A*MA+BMq{Mx&QF`YZaC({8zjgn9?EZ22
z&{o!arhDRVF)jDGe6jW2>crsi8$Y>9;+gyB{k!To{ok5I#a_!}HM2gxal7O+CDgD*
z=!}V5kwEaj_=iQM%rZZD*xs?9zBP+;h1<oC7hBv~ic~&vEEHTA)3MiqceT_Hiys%3
zgbAm8o7uU2uX*3KzNc}!7W2T?0{k`(>_}f>!1`cq^!5+mzNy*ATRuN`>(;DQp{t9&
zz6xd7w0W~-*&B(EA3w7GW?^Oh`0==Wa%!q;Rh3n*w0YXsS6B6I{M-3txwt$UUK?(|
zxl7rD_5F*?&@-zq99zqqd*_zOo@p~@pIrGOSY~%!&)w-|pKsouzi{zlXZ7`dTgvnO
ztNXuML|Cs-ogej5(sBO&gxGA04~koUem9$87{>F+f7+!kDU(Bj^}KANi@q!=oX*R$
zgxfyRy;<En?*6(t->;WThkU%~;~?sN+VAm!smyQoZJE8m+wq9n(MQkUxN~0@tGW7K
zd)AdKrSQ)!6-y3@H1P59si>;jmRGNh+8UrSFUGv=`@6eKmM#S?R?W%D*|1TwT3$wt
zO^sy-o4^C911)~S0U9E6_Et_?;O)4^YFF3xu)VIjx1&nFz4A$4e{M@zc5kPn<xJs}
z4934@hotORgfP#liP^AH%C6+O_%-1Z8GT8fz96?hk(+eX>eoZZ_!`NdPmax~-B7FX
zC5HVQ<1Ee<OkAx^#oNybmS}b?@OG5xv}md>Ew`#JeK!5!et`#43ZECXR`hWNGl)%}
zIa9Lq^|h-dJwb~XFK*8Fjjzf6Wwi5k%BG^t7A0>59H%$^$T;loV%xE3w|_aCsiaHz
z`*ky<W@T9woebI3{BQSzeg=b04D&a#&VFUs!rroZ*1J7^8g4ef56UTSnajjl|555#
z#HH4q{&_vtY|+0QpC1ia-JQlXZBdP@o%?$Er{^!%Z~FJ7%Ba}r<&&$O6aOhk8dvd_
zO)Hz#r{OYFfi;0OJtx7({d`}^mp3QMnfE<*`@?HC_tp{f-TNL+J-YtF)!o|7v-y_o
z_W!=AI(5UQ*_$}-+z|ZYJN0dnT;}2DM~bI@Wigua_Ql6H%YU_8NIU5B)Go0{NhJ2)
z<x5Wwvfj88YstDOZ^1LBX#x9`<~N7)eLCK0|Ks<Y`x39DFP+~mpM7l2!TU%5&%7(r
zBA~Cvx}d^IcXpJ|3zJ69xoQP}|CO4}xpiPpY;i^I%j}Y`?@l!wV}9}Q^5QqKl54JU
z{K^UaXLRKvYky+Hru1<6X&alq<s|Fuja>9_fs@Et&$`DlrzOu`R1g1EQNU<c!th`6
zf$gWC>=%OiyZ3!nzrOkBnKUiQP^Arl3eorPdQFb<HIeo2F!JAL*7>|>-J>&0^d?&v
zzGV@&+wbr=s`qEwb@Pzl8>E!Q`X4;F+B~Z-!sMIo6yXQW#}7U=Wz~P3d?ewY(kuZ!
z1LtPOR*hL2-!`{*@+7{V{5gWVYybJF*?*=fPJgUtocNa|t0ts5@U&ZEUe391-?s@{
zT2He4``qKBx{KyS?S@4GS+}pH1x@$#d1chOf;~{jdQ;EC?zZHlghMMD0{1-oA9Zs^
zb+Y^d9VYYd46(Ka(ku;{+j!JFRJR-ua<7qG`f!2Mo(P%r2!DmYk<PqQe|JCJe>DE@
zc9UuAH7;$w99f<u+s&{4?9tn9o?NRby6<xqX1-lEt53~krz-0LjZL?<ZJl{Bn{EEL
zA5&t*%QwFGptSGCFV?wxt&Ob`Ok(%!Ua)-iQEzWikw)98+nZnWF)T3B<4IQ6e$gO#
zb)|DSFT3cYn?fBarm-)NlwVo;d%yIlh>zu;j(OJEf3eQ)U%zx-t*zU3nX?Pjnor#m
z5mr2<u#;7%%hx}=|DE04n}5EgE!x+2=={xo{%f@jmsQl$a_76&MEyC<zew{N<ArkV
zH+9VG@^mV8TJ7UWu&p=hiSWxXSRinI+Bw^>i!+z)`JJ+Rx>3-dRQoe&Cm*Vs{8+?j
z`|SIHLr0pDgZl-oET>G=b@TeD-ZJZis6(LEs>qP!r0JbLZ;U2RSgrVH$9H!bb*oE@
z>-gh7*Z1n(i{0|xbMJB22hZkBn9eNc%vi9@Hg@KDsVaj>0y&l6PH8)>h&EffW|_2J
z$uiN)|Lzw2-}6bcTvzYkq4zDD4N?@f|3y0H-oEAY#%5xpFWaK^+WXsDF0lNZuI?4P
zde_>F(CwlZKVDq(Bc1jAx?1tt*jl?cKNQ#h*uN<DZHnA|zJIILpDYvm!ucgp;^m!G
z*0+_t%^}BJ4?DWLPWNWZe&LuJ^YYlAdh;W)!FG4w{cjBut7l&?_hk2i_ZAgj6`E)9
zB>k?wof)=!=CWkYz=xSPRcC&B`r+YW9$AqS&AYdo%DO7g$(b|bUb5BowAf_7|CVd)
zwn-iD?DM&6Gxf%j2;bwsr`K|G++l9FZ=8Hze9xQX?ItNar!(D!E=uueXzj8o`q8{k
zBH7bEY~kl0i+?|>`>}cTrt|U5+fAiE*%!$@+wkUuQO*7jsYf0OZdrA^YlfxapMR&`
z2mRq(sJet9L{VH^+^tWlcjnHe%NA!$S=XmmTk~7M$gt(E{F`TCk96<Y6(%2fBsgbx
zrQhX`Q&yQaIkG>z!e8*@bJO(OA0)p@oGQ9C>5T8$r^2FPcKkOFD2O~UY~X!ix35rm
zr|7?T+;gYfT)Y!AIZyrWv(LKoADi6ljOYJzYRS6EJN{iQwR`u+Fl<@atUmRYAN-mO
zp)0DszAAZhhc)@K*Q~xprc&2(PILuo?=X8U)i+f(^Lwqe)!!SPvf^bnTg5itx><4P
z!C`@ILVR^0ABx!b9qM+}S+1*j=Td@0;Ke7CkEg{c_FD5i%l~2+l*bXzZQbVFU;5yd
z`)0+)%ZAG<Q%`E|@F{(m^v3mH&1?TYKig9e)S6TK<_ko5aXBm$ysEp}c=!99q-RGi
ztgh2P_TNzM`^$HKiXMm?6&st1pV?%_W5*I`op^rsf)nghTo<S}>MS)qc_c$`{tAOn
zCm-v_J!O2zlg!>`^Gm7nUwNwW=epYq!_s@725X4?DSf6NReyVypMBY)w5PLN&h#Zb
zj+Xvd{PA*xo}$Y`4@M1>Rg(f$?`3}H3r~xCc$@M5rgulI<}A1Pe0ZL`$9cc&J{p^)
zPTf9O?tfsL;|Bxo2ELkJ_S#6V?3uzEAzqGl^&hpqb3PXRmejPh=<vmv0#>qYEZXu3
zml|qZ?Oyw>Ih@|cKl%ThGZ&UQ@BDez7u1f~J9V#{5vO98AD6>I(UQ`Vm!bQ`+3oBO
z{Mz{XW?h{%pRnwVJ())3!S7btPv~5`iQ|lC=(g)8_V7EX?>pSQ&qzIBMbD-m(m&@v
zT5qKBDdBtsM>L~zze8yJ*5{|roCUSdUiqv(+_Tnr#;shf#P}A&ZC@kaR&9#s2-FB-
z;97fmlb?5!I?Lwg&9*Mb-GkGkWbI=9D{dFMYV-fx0iT;n$9Czh$>ZaE$WZc(-G;L!
zgyq!Rgutp#Cm-j>J(m;zr~6MX?clV31@CouESaXA%Q`z{*3?t|)pbWIyNsp%b5rg;
zsEnCa*s18-o)Mq#ujsPy<o>vYTcxgNow;Rxttji4rqCtfg5O7a6T90AUw%{l+Irz?
z`?>Cg{~~@UGbDXuyf86;#qoe?7baD#TdCi#vHjDDRAJ}N=UVGG#Yg^GdcW~&?$q8>
z?C*l(W`<3!Uitk;#pB}^ekCc-kIr2qxwmaXr(((XmwkPGeYc7@6hoZ392S0k6|(m5
zrirI_SiRQbyT-TW$1YapI@trA(pfR9)}C~Eu|;AV+o7HDj2WlJO;TmNITWTnesx;u
z)Lb8-NLTSoJCAcT85|3$Jepq`{PgWTyXXTBws%?bj@*B6_^bRQtE*FQ9EsrbwL0>S
zzwGk0y=$Y+>4S%eU1uidr=Fkluef85Z0GK|*0FW3oL1*Y36^Mj*fPdcYd>d|o6mgk
zy~97}D1(XL&LpwQb|y@(D(WawZR8NUC{vte(4@d)*ql9kYWTldzKwkL+Us3bNBo#u
z(Du(xWWE1hk5e9xj%*QLBe}V)>f6_lx;({}U!IH_r(~p!rT4x0tZG=C#E~O%;>OhE
z%nz>2Ve-*u5C3UjWxF%iR-#Vk-TY?Xxr*A2Z9U86wQn9!IJY5W>vQp^UOLAkd+hCa
z7Rzg2JS@;x%UXTRVZCow<gK?MUo_ivWSlnNJX^4#?7^?_>ye*s3Eg><!keRb%2<=Z
zb!O<v6+-W~*7tYZ6a*Fb@0<1=uIw_lm;W(yPP^qQ>y4hGsnUGL>=Bn`gw{Q9(|6l2
zd#}$kh4@wP?ku{q<CtIA#ny9wJhJUt_vGC8$rTgD=KQa5*4vP(f3**PXZ((h-gWkE
z+w8g06E`dWRQn*kDl#PaWo4_tEk`bgz-KRCzcSu(GvHiJRa>g^^pD3s+OM!(Y8L<Y
zN7s@bm8)|?&I|0)V?Q6BuvR|iejD>yiL>@|(p94?n`=IW6z2s#o14g4Z#1Vd=SX|v
z1QEvUzlyeeZE~!yt+Xuj_bJUkn{Fm-px%(!-F9)eWB#J&E}tvcpWkR2e4km(iR0{K
zrhwK*j~?9+-qO8>hu73(UBj)N+m%z2IJD#AJu^}?Ox3TZyn43s$nvABpS7H|Z_Hbr
z@O*Vah19j5rjo82g>w>h_nuG-HGM9cI*Ez(ppWW|%spNPTQk|GhaX<0_TY~2FZRZb
zr7P!~|4uaHb{2c|ty6lkxo=v==7ll;Us=5`uaHk>ejH>!U%=@%XaIZS#ECkwn>w~!
zN%3`GS#WFT_T<~UZ(A7s<e2zfX{F^#wfyyUvpcE<m)38(bvNM$XU9G6*HM9*s?8H+
zjtCfwJ$6?LTw3oJ`0UAqb5%^83F65XeX)76PsQ6OcwYGJ|KY!k*Ut5EHBmO3%g-FE
z>@xOtp8o0Yf%lyMjpl5>y+`-#?A8?zmN0}YY-nJ(w&r$6?pCQ;eL;zpx2rejy|ME1
zxA)zrB!6GOMsi<<Mfm$T-Mhk(R);4XKJ|2GnAwpBzwDTPGV}lXZ0*~bQvPzD{}j!S
zF{y%Q1122z;7go2VPVe4Npm^Y&tX1(DR-mLe6jOSd?&B8U25jOUOx5e>(xKfPuYK2
zb>F+{2d5%~CW9;M!?fqe)*r5adTUK~$mSJpk7xG2{Ja02%#NZ3U;GwjGpyYgcu(lw
zS1GIZ<(I=gYVQ3px0gq)B~l|`%Dta1GX>7Y>nyU2<4F;iZOC(f)tvXwZM|;ZKYwJ|
zmvg1+bIil{c3w_VUuVDL+{BaaH$I&cd-+hkrJ_ruVUg3u&08M-ZoDsSt1e|PZttce
z=Xh9Odefu%qD#L&DR{fi;0?<Wmc#OE3;Z(=Wb_qvmabVQEx97YZqWs;pHDWncjhGW
zH2!gXeTV-drxY){ebBv6xi$;0oZG6N!+-Z#+2WgT(j;C=7rxtEyheVvTz>WYAnSI4
zMKu$d0zy2lExYFP&T8h0^^0d*NfrA1{p|8*OJ<$9V>h|wOUtDB2f%eF-`a#$eY5BM
z2D6f91kY_XQR*{RwQs)=_3}<Kt89l_%f>m!RNdsKU2R@d@l-dy{hF$s`?<q1(`4eB
zuBXTC+4raPR`nM3G(VnV_VY)Vc6n>=;Z}61RAXJR;=-5GuaZ|%1k{(!O?W$FE2y6w
zH97m^Kl%5<(`CXpHNSr4e0u$Y|9Tc*mDy(hx?o+(raSXg(XGO+)}^1-TEaS$?Dt=s
zpjBaHRIWblU~$522aXw>d;e>F)V<#`hi4!6FTUj`{d8{ZZ^*p6tnlyZ*FG;y7`=s0
z2UUqXb$s&s`kI?F&}~a;zIXKZZ81BGTW?yYJ^t1y%`C;AkkUPoWe1zc{{vTNAM7wL
zcw!uJvB7QazJ*bH=jNnvOnkGDeSebI%d^bFvnIOhvHxs(d}g`y|HIFhF|(MmMdw$1
zRSMapeevV^dwWk!I_w=GwM!(wI{#WvoO1E+7J;K`;S8-m>hHX{6JeKS`P|;#zx4Dg
zo?p2FU+vZ(f8SoGZfw4}g8iy_TUhae|9%!fZTY0_pRT>KRwCil`HJGHxl4bmwM5;0
zsKcFkhWDGX*>?fE>iz@Q95M`<fBlJF^yvM8smvwwug`UhH+xift9IL--K`He4+j0=
zRP=J;a!{PNc$%+n+P9gWU*=>i`#$5`srs--78fV_|NFJ%$M*KOvkrA!PPi_y_$lKT
z+h=a;|HR)oC7qLEka<V<uDN1}*8FyvC*0F6vc<a@8P&*K^WNof%=T%hegDIwR(YT(
zmyL95)|WD<xmXZ&HTUS*{Jc#+t{yd6eRs{2`>g_tlqN+VNR7#JWBY08T3;3F9xmSO
zHTA;9%fXJTKDow+&u{EyH`?&g!SDE-XUq562c}2K{`&PT)#tR~mQ}Y`b+DVXHQan)
z$n$NF=iLpVd+t^$?#|A6mcHl3iS0j(f=u(>rp($M^FTlDC`0hEB{_%EzRNtFlsC67
z+>BknZAOd4v^Kq`+ne`4On7_X$-2p$IU*hV*42cF&vIJ$C+5sq-B0Uw{rV*lvWn%B
zc3=p@r<IEocS=e=QBj{<_S-CT<HnTbOD0U7<y96Wbko!G$&zK0CeQK;OH#Ud^5m0c
zODE2q<W!cV#BXdIs3G#?`LjhQ&g%#A**ZI4xab%jFR$$F-Lqzmfr<I?3wLCav$J`0
zbq!6-kDoZ?^mB77D_dF`YqD18>b9B9%)gF_CR?s-GnL+ybcHMJ>&&D2?DdHk4mn25
zjQAM$`+LRJ|Dis-zTEW&()toIOyXk6pRQ+rDa&y$`F;OJl2xmL*`?<A4NI22y4RyI
z&8CRssdV25*|ndRKPcDXo;$gA;X#Y1Z{z+hTDxIkfW{5sZS9r6pKW~q$*#)u#nD^l
z*DmeKJ2_uO&s(Ijl68K&<;s;$mMqo$KYNl>S&&eqr|17VJ~h>epI;aotE;xIIpQLh
zmdZF``ef!Vp)a?uTnwz!W7@^WCJ`N(n3CGsIP>QI`OVX&Nz9t5X>YuCt>LB(0d;b>
zZYDl^(6Djq)=%8q*4;@FzU9s3U}|{cOhWH|`<LbKCRDu^`?+)H3rWeuu)S7ke0&nN
zdRx}4G1#{0(4B*f&F-!@9_RLR>)R?TGkodoHQcsM@5fFJk)J<P)YT_Xp0!Fx>GNl9
zyMq7GIcXq)X>MUbLMH<QK@s=+N3*5r)Gs?MHVFwE8W<nGaZAd$y86tj@Z%pYvM-J7
zm6~B~k?`(C$IivdQ{TMlni_uFBCIT>?EcL&FHD>FpZ|B(zq<a><o$MuE}sQ^xFlNp
zoBb90moR^IbDsOJ;0yPhX+6)*wk6-ZZZmg&>FbM=G=CT}+VX__s&jc5qdr5n=deh$
zn|poZ+k2G>f!uAf&8OsCt*)&-60O4<3o0HiT)q1Aty%u&nkPj$XHK1GcI^67V<c~*
z@b#K*Q2sp?RkgM)(c4e-^s8H2&g`lF?y<MDdrb?=rpc2H4NQ-oxwmh@0wV+C;JRrx
zT8Dgca=}3zSZi|Z!W|iBW8)HD-isG6I^I9RlAN7g!rS#PU+w=x=S`C*o$&Q{Ul_39
z#A)pxYpNd=e+>LM^XCJ`&g<(m?ZtzGJ-fS=zh2WVx_s%v#j8iRM48U=pWXI;N1@h_
z+oFq7mN0}&wqa(T<vX`4^6M*5;HBioe$WjTE-5KB+_vr5ja^T;&p%H~nIJ0fALhjL
zvi!Z>$HsXAa(-X#?Ok%@h)9jWtQ$8(L|UHp^+jA+)46l8^0cj4iH~1)PMjL5xySjd
z!3AT54S@=cy-b$%uWh>dbQhi7o?Ec;)uGpn>y5X(4AAk>iK|mc&d&I(d_}tXU?XSA
zzqdSJZ}+EH-_@OyE_(MTt9sO`f4rUPUaEZxb}C&7R%*RV|E>G`V#(hnd#1j(+i~Ie
z$+M?ZU+-M2W4C9<--o|nM($VVj*s-H?*H~;+9#_6uRa(UPj2~8FiA<-b8lsE<O|z>
z!otqK=2|aUy!emOkNNfQua&+^NXhJ+*~~ok%^QP_8w2ZZUj4AYHnz4F6bBo(>Rv1q
zsjLJgJ~8R;iA%RU6TIcg<sf=%SE+VmW8;e#uO`Z05SuP%Ya;8Z%H!h;ipo0|Cu-?S
z&YnHZ?bh4dtl`W-`FE8Jm6~SM{`S~aH}}a3ji;g)W|?j*Dm-}Xvaoh~`Wac-jq8Hh
zi{0I~?pglmL*a+SdlM>agn#hPKA)3zaiMF?o`=b7CUOT}Ok4c1{A2x3#~hof{#@?w
z559YFyvOR(1Y=vP4d=GW`)yeyd_U1Q_v(I0MhCUdmQTFuKP2DJdADctdHKmFSTFn$
z&iKIhLiC;Yovqc^BWf}XPxt8@K6a+<BIDvnyDZCXX{y>LR}_uy<{i-v_vq|Y{CSL5
zNH1RP;j61nOzS7jmAzK_Iw^3oS{fgp#kS1P??da^*?n?ywC>EYlC|9%^t(y7Wt9ix
z3a7bNrAkju7_#w7EqbXDb@;#;p4YodH?E8RKJ&JGTIxh0S>G%lp3dv*1m(q!O`WXn
zxwCTek`9iNuU|K=2<7gcWxDa>mm|jxFMjZ<Y3l0LZtGXsrR5}?nXt@R;!+96#P7<H
zH5G<`>tFh-9`<4}<4Vccyik9?>zgZrZgbq!b5wc%|6w`5Do!RZ|4{z3eLsx4ruj_1
z*Qhn+ytCgYY4(|pXYaW6Sl*Ss{kUE;|N8!YEIr!$zesEs%HR0yN0ix|I|rWbIL(t~
z)Up5AU)SR2&$24mT_+0(JD=*6KBb=$zW&pLN3N6d?<lBR&3dy$MJN0Eu|p?0xz*KI
z{rC}3et<zI>)Me+Cq35{a0a@88slzmZXqj!L}M#2ZM*QLw|C{6XKtzH=5wsdYLaFv
z+0UOMZSGMQqM+8&F1#_d`_r{xAD&20&ycd>V6nFT|2uXk$8BDAtj=?1NMT~x{hKv6
ze|tNvYuoVeNmW$s<*r><Ul|?BXJMA+Uoy*eYx?^&i@D?0H{EvVIsd1hPkaB;!nIXz
zGK*(bE?Z}kZgaL$KKax+-QwKo?t1BwZXCvj)fop5OzthPl4B}mKct<0@Y2uL-^<gN
zZ~poxEKD}`=)VttOFq6k)Z!=n;^F0HFSn^zzUa++n;0gRxpAY4tD8{$OCkP4hdTJV
zA0Is0ts!Tp^CKxWcDtURtd+>0HM;R@S_GDQb2$X2y?F5|>E)ZArJpy~bEd1R2*`^a
z`}_I%&iaQ;hQGf}toW++viyBgN@izod;6#U<?3c}aUmZ+9$e$byEWzd<*V8enNQjs
z?Kk}VlJ?KyBl~1CzePK}i<zWZFD-YJ&x){B?%&60@>4=;Pw&;A_a!&{a(|Q+l3YJK
z_fJUXyTwi)n0qE_8y=nNuJ=6RoMKw?oNR~d!P|Ds?Q%N4+`8wF>>1g4yYs8ctZtvn
zPky|z_syOilYjAjmAq53;h5Zu6J9<~4z_aJ?5LRdV}rpX{dhGyot`h&<p!HJY0b#a
ze*LsH`~AHeRn^HapM*TjyUZ1M5!CVKeSB)_Mt+V1b`MUb-u_fn<k8uu_V1GFqr-=G
zlz-Eietn(l!%wMSdU`f|{IcXzeYdl}zfRVwb$`1$8#$e4^QLBOUZ|3)vhnMkuxs;U
z&bNFO&WPBo_*d%N;`+t^u54QQ^+_Mw)CCuRKlsgeb$wpKi(mR3o3|=1d7Abt>fF+u
z=h{sk$L>^$VEJkDMCY`{k{PX@+w@}nW<D;{6O-D@m3)uY`E&Za>GS5E`^J6yW<e3N
zwf?&!*Dp>#aIEo<!3TC3?bYe?vYs`w`-@cc|4+HIzkloM)t~-n`uo?o^&dNSnp<03
zJhk6ivBiPQA&~Kfq*PMua=vS&uO8f5ety5S2-l>=i+0riv*Fi^ee`Z+aLd{#SEmY#
zU2JS2E5rGv_4RXXZ4K+cEcx_!xwv=t)Rm&jf7}cX<+H4eTnP$y-{oc>e@;99an-}4
zph=AvH$R@VY~J<jfgQ^owxGYi%GhLM4&D8-TIR)u8S<;oEZld_W7cQ8sfC(b=REag
z`#9%Wd7t*P#ChwyuTL;}rM9#A`)h+V4v87IThH&kQq2;}lk|D!**AQ*eVLE5eaXKu
zU!MJMNAuUu>jkE{)aB`Q3JNZ{v%~S!;!OVj^+oA+6#*X>grxHG?}@MO)v~h-DJ$0x
z;}%hLIjY3EV8xD-60SVW|Jw~}Y_5NBjF8~hi&1#@qi|i`EtgwwZ!d9iPmbD}b&y#j
zw5Ddm+HihpetsTZu8Z%UvYzQZ%N-_j^32(k-#_2xSZ(cGUsl(;aGv7aJysVFFK547
zyDK><fyt`s!6ojPszBYJR?U9rA0K?X^v~rS+x?dMhy0cc?z2k%kfgvSvevS&a*4ux
zjwXx65l2k7J+3+4^>3l4h2;0ZxX88to*b6^*;NB7DBk`tYtm;gwtQz)r&sr7)&1_D
z&d-zcQ{%I4e%iFzb4O9@k=5Z-<2~f=?(^;HIdbIMwgs(Sz01|V#?{M8>+7$1eP!a#
zN~eyb$xIsr*2V5V*2XJ6!>V-Evc(*xKi<b2{(pa$y1sRE<>|K<Rers;E-QHS`@LsZ
z&yt|6S*KPT=H;E**S0k~_~zlo5&Kv8^7wH5;(n(6$x^hoYk{|8jr12?<>`G(n$y|;
z%=w$~_*&bstx}7#U-IPEANuz2`j<W1I?v6nf7<lb)6a}2efrVcSCUzHOOFT1-oNx`
zwU+RtohK#5iq+nSe<|AZVebV0>nmo>*u9VSu6x7D{c9uE-P`N+;b}r&oW0kDr3z<y
z&%TUXZyo>b=OnYdTm$2(U#AihZT}?+*8ePWyuas22gjqshdlPx$zIO7y5h~dzTS3r
zKUwQb1%E1X_U@gU8`2`MXo@G}52o^WcM@-J%LSdY_~iL>Z$^y^#zu>>n%P2fFFfeH
z{<)~gV^2}*@8{<y7d++qn3(92ciXKdLgJ>UXT<fD%~QL(H|<}zd2^9a-QKDh)_eY3
zTez-I&o|3-q32q)noEC$7s<J7e0+${N!e+pxK00>_Q;YCFC4<(uLE^yeftw7s(2O$
z2C?+6Tl4td+^2KaZJjbz?zF+hl|8%fCD@d*C;JD7{x!{v(b~TANY$aDX+q1z+p4E9
z*6Pg;I{n79<W9T8<uryP%a0cScyk|=+ZJ>?s-&r0+T`c`C-zU}`oGmCMOh(Fiqln9
z3jQBr1%=0+s;O6In|t<kDJj~>l$31v_(kVM=F2;4rO&GQAG>y%n|bpi@##(+fgwQ*
z`wr}_{=TE)qtaCE@Mi~`*=O}BZ<#S~q2ji$uM(rz-wVEN^zMFm+|$l3B~vxGp8}_5
znX0t3FHTQsX`L*bW}20dmfyd#x%rdUgz4hXzI{6%Be`%}Ztk(Ivd4F9JN0y_-my59
z7eNB6``4!3nN>JLa^}T5J1uo%qAwiUs@p47>oWaHhSl6y|IqF0Sr{1jCVIL!hJ?H-
z(hHw`ewG!t!4VmKS9_bD;{nabUIc8L&*ZB(?ZchWmZy5^*IsCC&3}3M#V*ZvY{`a2
za$a@)X)$|b-CkS`a4P@PU$69EQB9HU{;Yi^U*4SPx*q=E`J?uI@4D^9K5yFWxx04u
zk?iXg1rM1tFJ4@7XOHKvx3@vmv%kM1cJ9(z&$fH_<0~6ME#bhMhnczE-79Z}aV!*F
z!cfB~FE3yB>!tcMz1UNKettHUb^jAz{asEbbnddkKePE>o?AOv?Ru-n8P-V!ksU@#
z0+Ba5cO>vixuvA9mQh%0aX7<MModzJwJ<x(V~a%oj&-}bRfTkyif!GtBQHT9qRa6>
zf|f%MXQq&okd@FRze_vc$~V4AV~Lq-S9|4i&8ncV@<X%R_sPhex2&zR4|w?TV~hX%
za~&@)v)3<P-|wA%{#*QyU$2a!^331;{rz!{mFw-FpIcm9cy#8APM+%O6BhRWQsv2$
zF1-?swpv|<o{uG_oAjlY>n`5CefIe~^9z5RJ}k4+>d@=o@ym||A3o7Cv1fm#&2|-g
zAHVAy)23Xzcx7wvrWM;Y{QjH&YI62?Kj(<Yaea^N_uW}IpV>s*Z|XNYSN49{s=u*X
z&EJa*w@lnp?06^2e$wyU{~l{=b*gi7_k>hVxnwUEP`6JeeZ^$Wm%%%1zn01EdF-gR
z)KBS-oLxp<xjXyX=jXnz4|!a6IVQ02`IVK8i=O9Z91s*edZDN1pMTH&8snG3YCJan
z>%NrKayYx}`yRsJdPYdZrNoQtqNe8cKV|vh;?uLUcg6%?u9uwssc2RCTd4@Q^S3WF
z+<mE%b)=)wU$b3ZC86Bv=j<I8b<_TM&#_$nqKEVOmgSQ+?K0{MlTW?8(09&CduOK*
zrpJ?)8NaUJc`W?uMX&YQk1g&$Gkz$$lv{Ydlkg3?kkZzER!J{Ms_e|}77zZ|ikjn=
z_rJ}*@=fMIuKmf@6Kaq4H9fIXe{7SvL;799^P_Tg@$m;|{(9b7e#}_2R4DlJ@}m1k
zeoM@qaPq>o1^+g^ExR1{O;cU({o=!qB{iz2-_6_O>-+b#V4P;j#mr2V=g+>aZ!3IS
zxXpTfZKZ_ZM0qYz2m9AAUMyI=IQc=Dw>S6Ry?ehfzMX6Lx#=YTq}m$=N$tGq-@cuU
zk7nGl{B-;FcQ$LcZryVA>ZPb?_v1&^_L!Ppk+*is&Xrxe_4$hr6&%}cZ?vBK<k)fJ
z^a!?t7ws2byzT4kEI(D(?%(Q5Zl$}q{oT!z57+!LIeqZy6|Pfl(?8wcsDCl7*&|=V
zc`xUYlI4av7PBROvna_3b8w$k;JD5EU#_;cw&d5YeIIQfye=x<`PW$Qr`O8&R&L1!
ztnsZ^3pF>1?q1J-J-qDA*TgOJc^^K>RCm{Fx+{3NBY-{gTVBvEr5PofvyaT{Y}sL*
zX&uzR{h#kD{p|r4@AcU#P3l<k&_(U8OGJ`V*>Yj`Bqh!5cf3-9gapI+j`DNz@6S6X
z_a#p3|0`4LhKNaA3+CJY{c?Ft{QkNNwPm}T7q`Ft^X2_JL(QoXK?N2n=?CV=U*5HI
z@Bi!x0ZJZ<O(IbZx$XNie>@N0ckgGt>&^=oPCU9VA|UuP_xqf?HBVpPYK#53Ui`-#
zKfC3{ANX$^O87B9Jbl4U?z5ryjk-Gu)$UEqE@Rm!A$ow}#j8(+>sB#czpx|!-^2F{
zesvc)9aj3WS|vGby~X==i<U2+Jv+!v(rEunC)w%Ivpi)@uTA**bpBt?_1mX@IkW$m
z=;Qy-7wla-_0(l`$@14C`_H%iyYBz;VzbYjPutthuv^sq=<k_r(K<oke|-45mrk;F
z@#^nZ8TZK89(@0q@!S+y^~4(-&hz3MR&^Q833TrCHc5MV;MOdCMh~xjAEOT6KYH~#
zzr(jBnJnzT>o?yo_$PC3+vz1eGH<`%WH{@~8<S&`f8+J?wOd<X>7SCEUAtTH^J=YA
zA52UqOqo-6_iagh{Cvgz(NC&E81f%nTIwAV8X6cJ>|9-Kt?oAmbRgE2*K1t4KRlW2
z9~2N^Q1JUeWAmN*|2B^vKi0VUbE2YU{omE?Cr_Msvi<ZlNu&Qa>;Kut*OqpEZEbBk
zQ~$Zw+~UJY^*_I(^CgY!(@&-N&9gaaygK~TX3OF~cKf$%nNt7b=zZyLf8ur&GzPxR
zY&*-|(ck;9`O$U{AD=J3-<aR8Xg<z8&FJH`oPWu;+w11@7kpn6`RCb0cb>{R#!upU
zPx>-1SA1C5&NFj=+Sg!)HMP&?|FQf1>NWd=#cPkc{4P|Tz1nQwC!?iHm;O1O{r}bX
zn+)<bAMD=e+{?M~`nkV*--p-nwmCPdb?P5FZOi-H(Eh2u^6=Y|ii{PC`{SQPg)rnV
z*s^8H@_DcB8-TX+1_T^{+~|3?^uJF^ips?Q&#U4J3;&82Ze?YC*t6qbrE7iX^RBJ}
z3z@dF|KC3DzkK_4_KiQT+~NlR|5dh~-G1}ed4Fzh(`SaiPOja)Vf&IJ8~!{rR}YSh
z%eztYqJHi2dvkmW3O3wNZ@2pOU5k&C&+N_n59h3BcXoCvURv-|f8P(LhYugNJ&pgl
z`#z(D(SF@O_2G@3Jp9H_%5C;k7|P1Zw%OW!uKQP<_UxIIS^cXiC*R!Jd3nQ6=e95V
z*UNkpaK3+B>3$p6174rmX1%q)zs;0=EX^xz_GWhd3w;6c^fQTDSI6jyugi{k|E~Se
z!-5I(^6u=~eemGHl+;v7GkFDN<--?#x_SGVJ^RwWx{crb*@gF^A3uI<J7<3D!a`@>
zx$jG?3Z;IWe0||UKv3}d!gVW7^xx>U-=(gkq@-kTb&EM;gJJTqfS4E`mzK)w0h@Py
zeSQ7%ojYf8x8F@G6Y-v9S*&*S=+U<KE2m`_?~D-<7iZ3}PMNgSd-|m5(~q}s9;@ka
zeX^S)YU8`D`%GE8If{S$zg!P8`qSTw_g*Hyl{b4Su%V-)qvPrdhOUl|j))$v1t9KG
z3@+P*+i#!!`1ttCmoGD9k6x0Jk~-6upefhit{c5AATlzuOyu;dckhlp{y0PS@T3|$
z`Q?6d7cE+J=#7R_^9lwwhvH)6l`B{FNSSu+EPg&|!h{3K{kCakI^MT7CbutKU3Mbj
z^mKjD8PI?J)VTG@oP2R{@yDMvX~#Fs0bN3Hb94G^*~3Mkiwhn-dUWFCNkw(__BCsC
z?p43H-JIOXpw+;bxcMgN)^A;1-H`C`&nMOAe|WWeebJW}ftwdc9-AIt=UG*?>z^Rc
zg0?m`&}|%HYa$%e)776oeHs!H0@^hOQugldZci_-q??;k)7&>M`SGIybbiOtZt<1t
z*QbAcbaYL`Mkn{iC)JLu1`LZ9F9w|nUsnD9=(giMl81K`KK}9Jalfx$nyjX#X3ejc
z%X9AUyZc6CT3|>>%h|N#ySqvmQc_b5%icuXtN&j+d2;0O9!X;jZSCa4ZM-1cRt7Jh
zG<h=fm-ieq%=6{a&(B-BWy_T(DN0%m%QCXE9z8iZxkujq-W!c+iJNa0?2K`7bDJf5
z)W~nH)z_`Zt#x&KpFK;PEEMVQ;lZIdz5Bz5g3XILHk7}QQ&LhYk?N|^&(KY<&&tV3
zd3|jy^Y+V^FVD0rezsu#%XjadHL}YkoSLF}X0EmQ1;P3++j4Ka)z<z!@RpTZ?1jAj
zWD_$pqm&a5e0@SfMCQ(&tEMVs=%1RZ>TmOrWp(&^H7%`EZ!DCw8vZ@`SW)r)ZaI72
z`5A`E0gP|nzD@o3=;)5SdEegNZa=$BcEi7I)!*|@ojS#qcYeNoJnID&z3H#BpIcS#
zjdOBx^6^qh>f;vIGpPQS^Xb#4h<!CXZx*^Rh&t>)b>>XU{e899|HP%It8<I#Ja}_+
zGw8<J8#itoXxrQo9#?tv4M&k{R+g5ks%rDQ;@x+xc=V@zIw~G-kbO<(*}1viiHVAi
zj*e;WLX0JR2@VxDa_{zh_S+Muud1r5RiDJ^Jza0<>ebz6XPYx$xOC}Ir?C2t*Xwrs
z_^Am=wDZX-sjIiU%hyg>v`A^H{m-~SMxKVb*5ySH4lu4-y?Ulqsn*S#H&fEnjVnK;
zY+fAc=IaYO&V5bP)~;{g%0M33l+t-~W8IZan>L*|dp7mqp;i@j^~n<^G#q~TVCVCB
z#@4e^L6=|b*<)jtcgMrkm9?_6(&qP@&1uIs^@zt+G;Z5wW|n))WW(L_=gxu71y6Gq
zzNq-X0c6(udwb(|+gn)NXfe4aA}#Ih=y-6!?~=R)A3>L=PScIPu{oW8=FFKok(*r9
z53mQgxgEP6_r0*NP;KePd8XOdVm{ZK2n!4QdMF!3T<9uY|8=cqgv*S>d1YdPf`WpE
z0oBX<x7OcS;(P#9ScENR(oj-TN;1@HP!bYYyLPRKsp(8vXBU?MMv;jOnp#>(mzH>@
z9TyN33}J9}adFXcXAN+1aXFF{!r*$u<n(lXb#3kL%gg;|%euN82`W*{5HvixDs*+l
z->=s}m;20|IWz6Jpx{Q4w~Qha8>*kpOb1;txV!A_C3a^Q7oP>T4N5`*t*xyhVq!r-
zL5n`AD<uhml@{*4n{#6W<NE8TXBwxU=~GrpioC_Fp~U#O#7a|F_vzE=@oM(=^IyEk
zcy?xHa+!{x;ORh+4TU>njvPO}x$JG!tXZ>W*w@>EHYNZ1@-od`Sa73=ER&dE@SZQ1
zyzf-M-+QO{yseCN*_k&MN=nlffgB?6^XJbywcqbDZ_hQ8&fovntesCb>4ZRTmx~LN
zXLPI}XUCK&B0)hxY<I<lgccp%ucV}QK`{XosNI2#B7%Z~8zn>?1`}73>B7aA#@6ki
uVqfA-)^lm54gap{E^7n1apHlW@>@JpUVeFYrJaF+fx*+&&t;ucLK6VbFy3hZ

literal 36989
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@|dfo|NnnvukO%cWmH%4c0J0f)g^s)=1NOF<M6Ct>FHCK
zehogoMSJ$FsJ;(HDUt6ymC|-fb#-xz>jj8R-D|hs{zs9XKM&)1%lXXDOZVU1are>Z
z%Kqz)r_$$ttefpSdv}B*hhmF>(+nQ(hRn(C3E9bO%XFQ<Lj6XYH~q}G_^OE^BRjcw
zE{g+59mnK^b!CiT1&21MFmQpyW=L>0fJM~Ym=*|tSe+9YG+G3lI1-ZvzY_g-_x7H?
zv$Oc;yWQ`v=q+{m{QP|Sy*-st$Af}{XIhu*b&KnVtz32L^|iIpZvWHuS~L>Oa^EGT
zKAV!har4Ho-C~L^hJ5mNXHM(yk9qQAUF`0Hl9G^xi#A!7zmut}tJ{)!x$ST}|MZ>n
z*RR*Nw6t6kzki-t?yV^+{Yy$r^7s9GrhI$n&Yc@8Kc}7je(l<|Cr_VFoIZWIW!c|f
zrCHb4`5tcL?d<QrE^~iJq4N4YpSZrhzMg)6Uv26?o1-VspI28?WApa*K6L0%SFUlz
zhlD;k+f&x>_Z<H5@v(fiopWbz@6yQ4X;1$di#tj9xrLd%uiwSwy_H+gX^Nh;_3YW^
z`C0q+*ZeeM*tv6O*3>28)Ai%k)YaS1oH=9keP{7=zIHy@suXK|{q<ber%s!8?CI(0
z8#ioN@j;?>)8@@DFD>Qv^YdG>WQoY_XUBS_WA@d|{QdpC{kIw?j*tFA46O!5iHV6Z
zyGlGi?`>^m{rU6fE72wC8#iv$=yLk|>+9*e+k=<;<=ok^@yO?A&qV8AEzQ5b@5s@k
ziMhEmcB^JzTcc=eJ2z@;mSl>ZVoT;k1`QX{$&)5I1qBIRyLPRjswyctIe1xJ*P?>A
zw@kCHtZ1A&H+E&NyiLV{r>CcX{P?jl<#zkiXU~e>-LZUib+!A}tgBtQkKezKfA;a;
z$xD}n($k-Feb?_@yf}Gg{?6sgmlwahq*_y3yK&Q|RTpZ$zPhR%y!-d}_mk(%>uYa!
zZ+%u7QCDY|etzCkw_d3oJ9pY{s*Q`2OFuvF=(%%!R;90OzWs6HI6QH>L(2-KHh%fO
z?rv^9J-r{le?NZvws-AX-M6>5r@y|oR`r{8#RrACR;7n7UYxkA^mWkMDASsnni+Pr
zyRNNGZ^*s9?cww1?UN@9J32astdE-;wl=Ep%ZrOa+19ncO#E#=vh?-!ndIG(P*+!1
zQc~Jc`Z{dlwzs#pA3uD!`Stbn;cwU%s=N2e96WruS<$&IL-ziLL}ocTxjkR6MZ37V
zUfh-&Eh8(Nd1(n}UteF3w0Yl}H9Ee(d!@}UEpTLBps=U1q9S7-S3mQf4~MubDk?VQ
z-rlCPb;<JO#-*=9q)ajzCQlZgH*X%uUH|_6-kf~A&!~1@x48bJhYua!-`l&h^0V4v
zx86fHZ_Ye$z~Ro_yO~#4iK_e0)7h3E6(uFC=5yfW$<AZF(vRQ1^<5ja^+)~x_y4D6
z<|(%Pdcw6pAoR%l{r~$GX}Gw!1Z>ZX)zQ_pEPW;N`}_O!0}YIC?(CeLcXwCj*T@YC
zjO+LRvr0=#D|vfM)ZX6y++6G93!U44JZR?U;NVEOvLbNSw)K0zNp0J<&F1fy%O*KD
zCQMfM-&FZI&8p<Zfm>U%D?go7@4iy{>r3V=^ZdR=8YbD-dZbLV3ckDuEPH#)b$8iY
zi^4}N+qP|+^=*6peKkYFz}H84k|#`_?3|RORQ~SHMXPx;XL=?jDS1!VOMQ1|r-h~E
z#g)P8n>KH@toovHdYbOzW4+R|6vFpbmHzqj$HT|x$elZL8X6eRM)2Q{^YipnG&J0J
zV)KOX^>Is!pPxH&{P^R?j}O1NxHwRxRoT67L*?f*z1UqY>*Myy{j4l1F81{CdGg`m
zVHOsa3Dc&zZB9E|P+a`@#l^*cem<Z7<^BEnmzVoz#~$_Z^<A2Kd)twtM;|_W=H}wU
za_-!@Ikwf)c%{ukUZiWc7}#(&IE4tlzP?`F!a~B^`)&PNaowmRpU>N$|MT<nR;C9x
zH>X#AK5JfBP>^tXnr_LP8-c~|4mPu&nQ81Ud`3t}Xog*_m7kxVi@W>fJ(b12w_|sg
zUEE!sA6NBKRY^%{!}jghXW1(&H;c#DOq^+)o|SiAO<n!+-s<vy|9<E1`}-|AuHqr<
z+&?^h^7iKrG%|bJ#4mQ^1&Pl+^VPqyva;se&2*dpe?HH$Z{Gj!SNFTSyEoVVF01?h
zxBS-DZ1?NyVl(gWvn?wtv#_ubkd=*HR~c9PHT2Qr$CB1%I^ANrm$-U&m%mRt+9mo_
z>ixO7);6Ed7@wJMFJE3>zCfX+y``n#;UQMDygMfz9BejyYyani^P@+PUR+$ve!u?z
z-fOzw@7MkA<&(9Vl3l0R;<fB-?3yL%X_`(Qrw-n^6T>*=$&)8WTm5}~L(iN&E6UH$
zzxJ`RTTcK(>a{hI{W8g?rf704*z@<>?W6PLjZ!+8G~#Q&PJMRc=H_%!hs?{%d^gtC
z{rTw58W6QDXJzS~>(|2>r)Y<-v)Qz+zVGV_eSLlXwRK@(VO=|S?!2}!`}#V~hD#d~
zo!35Q=aUIwSeku(UDWaazwiIoYWVc$^Lg>;+tK-Zmol6>(kX0u+{nmC#G$aLNb94q
z=)a$Temw4<m0bV#>vSd!IXOA6sHmuy_EX$7{(R27yQ_5L^Z5F|rK|yI=jW}poHlFL
zsvEa%X<fT^?dZRsGWK<QuGkkVw*0zeym?AyvAA{-Ye0wAlUG+)zqz}6`ivP8dNDf=
zyuH1BXYFsZpFe-z*;^gH`tAJsf1C#{``iCLQJ9>Z%-GS<q4BN8#f9bd_4U`cXm_8R
zYt8&W`kI@#le2T=zM9I;=i0xVjy-;HX(_jS-H(OWX5SGF{gHlcef)l<@F?w5XU?p-
z@wipLR7FiKtMBO1qZ4P&^qj62yCQn~I=^S)PAi<5KqZ9w{F*~sGB2Mvd-mv^J9DbO
zz6#u3mMdkFabTKm^p;!Co;)e|_owpA*|Vp&+&Oh~b2_8fAMgDJI&-Yc*PZ#gYuB!%
z>}>C%BBPlzXGWc844bld@7`<1rN<6jzAW63eSMwnw}`^RLWYX!YWr^y{XsDYY)W5=
z1bj1}(kgJw8)W?f^ZPZ2v)Au!TfSUfzV?ftb35PFsDDrAKRk8kj!bd!XQkZ<Q<i)<
z73taSFW&d@{BwTq$+KsB`}y&em6fH&ty*T}<?GAJHP5~#rqw=vs~DqxjpEb7Yr!H;
z66`;>M|60pXlr|K=J;~Bo-_acKG_C-yB`gKi`{IE0wN<K9z1^ByhtPJ_S~sQ&Y$Pk
z_*wRLs&@F6TT@+~oR}&rD}Vg@HLXH=la|IFtzRFeo;-9u`X1|E?&}^l_5b$tt<s)<
zC^buNpRP{Jia9C_T!Eb;cJ9yKyjk=0Tk6Bj<wtcF#RQ$usF}QdOZu~-q9O*9>QC#U
zx39ZV)_VN(u5$eYt3p>ZaBy;J7SBJG@$%AAhN$X)w{F}>NKbc9OI!9VJw~jxKF$9B
zpW=z>R@_t5_k8;F{rmAVXL@GLkdU*f2zat*qwZbh7LA!K4vIZj{{H^HRm|($i4zIO
zdL$hVCY|K}{PipAgUkN*SKr9ao<IM5BQrY(FYnc;jvW_%zu({A+sn%>u6LznqtkT#
z__Q-K3}+>nm%a*#iHZ5~Zuk4HHD9+S9AsLwcrhmrPs)!E4_%+_tp1)i@%jC2IX4d-
zm#^>X?d83^++Y9l`NcY1-+lF7uHMnQy!7dto13HN8*6KKuMA$kss4Z6Ec5(x9fHbR
zZdF%TPo6ya@U5-c;N0akSJ}d1#zN=zqW}MD-TGu!ZdFV4^W$3`wsukc{yM8)F0NPC
z$IrK`{WW3MtW!G*ADetlOHcoNnBV@w{`&g8XLVaH7)G+WaXc0g7G6AK=1k4FxVWzV
z{{E!Q%$1Q=Dt2~ptKU96+-~|@S66rHv$M0c`}+F07MSGSiP*SdLqJYWPS=@@1rME$
z-ntdVIHl_AD^1&~F9Ea6^VfmQYWQ@w{C?)Gb&;FhHg4S-%COY6TkO;V$7YfG`g+!Y
znAq5<GiFGv-N-#%l2N3%xERz1^g2J!R#aYIo;5&6M`y};`~Q19e5aO5&Ny`b<>SYT
zSy)*!>(<SiH}BL$W%sTtdn!IA`O4SV*DnoS9oDsa_3CFeg{Kc_bS;Y6Ul*HsYs*R|
zjc?z+d1Yj*5R#Kyw`12Xtp*_xk&tEcZ!VtpGICQ&CzFQ$-Y=7`ecb==mv>=dVITv@
zADMS{Y)nc{Ud-S%S<N>^QbMt3jt;YO%f!`@o7EOBTo|*fr1SRn{L4!`g%2G%1ZovM
zJA26~_tq9gEv>Hb_}Zz-$NLIDJ@NeW=Z}PO8jt?oFF~E*t!n=Be75J^1vLSF{C>aR
zvfu%OY1Wkm?)`E-GL}Kvj1LkIw_RM~DZI>o{<-<}|4wd9KK|j`x3nK09-f(PzWzkq
zhO)A<miG3?j~_R;x3gzoU#F_2#Z_HhZB_p6Opm1Ti%UzrC(d$ma{BP;lh*Za#k{<{
zmiBi0O|fTZnQq<3&(E)4bo<h=V{IQk6ztivXG@>8rKO;p+`6qC-ww0!$#l%0FMoSm
z?&DWiSDWPBnepxI?a%kB-;3^E|E`5o_{8bc$sZpb1+|;6TnSkl{i3n4v8BCT{N?MH
zFHgqT|2;ZAzV76+v$H$9yOm8%r?&A*8>O9*IMy%!|HOReKkv`08yIZ3@p<07c`fbj
z+3WPgvo0=TZRe9sIyFV}&%fXAWA;=`3|kvzSof#m(BZ?9)@3=J$y|y(?KijV?4CL^
zc;3--$9`R0+bZCuuddF{&CR`c|H_$@CkMYP{mM0c#Y(UIiR<F_&YGy~4yt-SUk#66
z8QbTm+2vGMXD22mmNi|eMPqT#nw)$8OImf9m0d!UR~+rrHuA5W)+u=G{FyU8hvo}R
z4Y~UBegUX|$PuU}#Lx=r82a?w=@)eBIBt-1q(jMj4~JsQ#>v|B>N|RG<zDfssHn(u
z=loS=l1?0oJ#!{6X1*5o>G~!Eo}a##H@8T8*6e#zt+RH`hAmrycFQP+Oq}<PA$oV#
zjM=As*%iHv$~^M_NL|wnpa0iA$+Aet&tH_&xoE@o$2$f8@|ewMabUi&<(YI-)K=vc
zsVi<R<yhGDe&3%7is$!v=&t|t_o-To=83bXR~OvRHqT4U%kz7k_RngKhs3S5PehW=
z$C$jBBgDYFWY%2W&GGWf%OssvBwd}px#Ho>#w{5ao!$nu7+A^cMxDKTydq>pTeouJ
z+UAmoi3VFXiwp6{F+8p70R?Xh)_!+e(z+F~jUagz1^vbsSC@KEkJwu!o5}w!IdS^h
zGD}d0U7#U`@yhBWM_j(Wz3rWrW|bDUGi$mss0+{N!Ej~ugb4y-`mt`j=KN=LKAm(c
zV-W;t`lZ4k)iEjkoM>I>ZXR$%b2hXsdJ<94S(`N-%vWT*5HLl?ThE(81f)T50z-zv
z&z)j1&-pib2JaRDshMHH+0ZsA-_7@r=Yxh@Q#lk{3>tibe)Rrd5!)tkbP_{`!@ZKH
zO8Y@PCl2NvK0N9_<K7yzXiQ^qV9s(7*V`2S)~H3mN#cO(w@VG@vZgD#Y*b;83Sd68
z^W^=MBLBBREdow2ZmNEJ<SV}Qw7{YWAqL(PV(D2Idrlu&5!)r;#9`~DJ~R4AV86ju
zZ$Ys1nb~@uWEKcGg%nP|*{-g;@tEV=ppeParX9PrHG602>uL9%oj7sg!tEQOb6Fgi
zCyP6_2rPQF+hxni`~UWqz7{*&&j0+%%3v#5b8G9_oWg1kUcKsSZe~6^%T!rQ%WHY@
z3?|Nosx6hD)0k@a?yP&-^en>m(2ld2mv*jAN_FB;{NfqMaB;qPTt(yjx?i2D-qQ+x
zd`JX!UxfW_9CLEk+*%r{CB*P`Mf&-9NB)#?^xyhwdVEdcf$nRc%r*!(g#>1*6t)*%
zS=xMSsl-xlalL|vhg#jub&lQLT^_kLOSJg;xzrC24sOZ1+SSS}erZLZ@-&^uMUTB!
zn{hT&r6eae&z^1lOiV25xb&sD+;0L`YALn|{3>bG$P#Wcy?RCO=!=@KSHoG@*or<q
zImz|)|J&{NPn<ckr1<%{S;?So*}FS4ZL6QWzxruI$Zm$<D--f^Qr6r`<xp(7(A@2E
zaYA0!^u&^VKc7j*RlhZ@`|*(d*Vos}E${6r&Ca{8_jBWlZ*OmJuKJqAFlo{xh7TV;
zT*wMu9i}TJEc`W~^r|Xj0Bb47Q$}--heqeF)R(X;wg^l;#=1!2h}PEA23iv*PTce5
zlJ}bU{c+lV7|+bNpTB0!8lm6URs=eKK41Rs4&#C-)3>WvfBW`r$&w`tG`P~z(yZ3(
zc{Pb)1rzt0mHzH}LarNPI7OT~v>xk;dptKQ<p|s@vUp?OU8`w2k%ykoua8st!&ve%
z=-c+CbLY%yXnGp|=IvY4<HkltE8_O<YS~{jfnmj@L(dsh8MqW(t`;`hnkdK=|9l;q
z{P<Y!mYkcD{{MMyZ}aoX<cg}Qthw)RZC(BBR9xY$ZMmx}4<5dISGM8y_Wa=Wakjp*
zpFBx9YZ+*!_E}m=Ufw??MP=j0jVY<A7dNGPFY}q%w0d=RXYIE9`{&NhweFUgZ(D7~
z$Jf7o$8z(#KYIJ+vq8D=*i)v!iqoI#qd+0;<m~+N#>V7>uOti&ckI}aac=*gPp4DT
z(x%<mAGS7XR(;;pRia{IVt;<UUf&~O=v4e?`~AAbxwp6d`pFPF<s{32_51(L(hgsD
zVRO3wn>TNMyxDyI#?E5(c0O6Hjpq+Gv)|lPY3$s_bJ1#DxAz&jEei8vCRsFE`^s0_
zD7FZ^3JTb9Lcb(w*R7=zqSe*aF)=YWwq{RHJG;-e`dh}l$I=!B2{VtcirsBi`|C^M
zuP-l6GB35b^-6twyZwIAlM{l^&d*=JzCS>9rVqm$<8;1j*RIWaFKw3N@%-G}lV{Ex
zxpr;ak-C5X{+*d?9sd05jKntc*qsODKqHZXtSUt^#%BuEJ>CYL%K7lXcgeD}@D=a-
zWSdW4y?6R_ckJ#mK{2soll|>Zf_e}C;`COFYKIwAd`M_&ZVnV_&APg3W6DXPLx&Ha
zww<PFJd@$a2mMGlH@4H$^_R!*uUp!--|6Pfo1(u|Yen*R6;9J_F>-yL%&pjBu!j51
z!P)C(1XjkmNEj+jc=N_)Z_nKYj?5yi7p<PXe*OE#>8(3<><|zYb@lS%GS9zv<ob2-
z?)o*`wdKyHFeNMmHAyorD(xzLeXQU9-;WdDZg0;&e(V?<s6A5l=0y7Z+P3}s_xojK
zdX$%aX8ZZ%6!T#xj=+<#DqRlqf_C>5Nt&Dpe=DSQ=H^Yw^z`(tr&nz8$y1+ja<cm7
z%Fk&zIXN$`t`@JXRQ*5y{O9xb{y{-PH*emQv9FVfj*e#IkqCJ8qx}87r<ay`&sx7a
zT=>N4v%1^XYTMliY+gO(kIW(gCyvL{-T9_>E>ygGRnN7<$Z+Rrzq-1*A3uLyTo-FC
zBP;v!algG+P4SC|=KVD_HJ~P0#-$~ko}Qkn`||!>beI2l(Oo`McJnsPpJv6*y9y_2
zygE5=q7z48X6#c1zKRo%{w=y>uv5FC_0pwFTf%t4MOx3C@%i-mv-g|HGiG$OwzBs1
z^;xZU{>Cci)NyKk!f*4Pztpw(Cv!IV+y6D`7SnyyZ~sq0O|5OBviqe?soqV^&5S#0
zej1gPm4Qly%jp*uIIfA<*!1{#|K{xLdZ5t@w_d5xSKZ2+)6c6ZD?5KKef5TQ&nr`%
zjeE^wcb-x#^0<DtUDSyqF<{fb`73gKo{1G)Ul$v>Jx^A??uTMoSy{>3TT{Q^tLFDU
z-6Y?*cCGHihYzE+m(4cMKX<5=duP>GEz_(k2?rV&_xyghd+E94%*>UN!Uv8WTXv<C
zdG*6S>E4}3>}p>AoiRU%L$PIH>c@uHG7A^7I0Sai@L`x^QK%%W?x*u{PkTH2#fulC
zj;EcQbMnkg<F7H2KQ1&^lzB0TICXfv5W2WSxJ6d=y^d<jM#GuW2acU-pLb-lH@HR&
zIlx+W`g8rFOA{F~SYBP6D56(5e>JG(Ca`GEqnoY#wpa9=JBmP(IvW?-&3&Q;s`8A!
zdpwZiyfSs^9v4+*#tR-NauXC=R@CTinEk8dh>$d>ii}ZVkm8iDDr&UVn6ig&At+r4
zozIgx^)^0`)04qO=$*+?q3CtRA>f*KN~4pV_>ErszgP5JJBlVVWVqCHJg~98qUX$^
z=pq^OT;p2Ea<;mx=}Im;JsC`tdS9qA25=~9b$))cKu{1=nYVf{Tv@!k{Qalv@%5AD
zPK{jljrZlb(tirgyQ|jua3~&mY;~Tm=Ece~NvDtw76;p3pU>O>{JuJP$Lu*F%f6NE
zc;Kq7w;}rcR8GZ~3K_{ePuc2E{oB9j(j<lz?ss>UCV#&tkyUwByLf)n?E}_dBc=*C
zbsR5kw5_-(6+P#Q-q8$Ib#>#+ODgB)S}*^+vADR{vh0n7b@@9LOUs>S{!W@SX-CP+
zpo!~WUtj-vk6W@j<AoC^iW{6b68}8;_I|N##fOHY-QurpVpLUB1Vlt!3JMII+xd>3
zJ=+_(Ic@67_dh;9{`l>i-lwaJ+h6KFO<q~X=rmh=?MdZsm!y@h6K*}_P;Aj~v$3w6
z#hW!faniinZ;?5<xt=~gOVZBHS`)p!50ub%m1b9cfA{yqzlRSW*8Kf?J?eN)j!(W~
zK4*j5F`i<nOU<9(OkmJx5pdI(7*TZcNcXj@=|L}_JbNZ2DcL!Dwsh_9Z@T6GxyAK1
zl)sOw`}I=&&Ye395@tCP-D0{)H#eoGay49C6{@VDu;5N{xTz3BZ-8=D;T#XE4{f)W
zawxX^Xs;-{G(m30$>5NuljhGqZ+zb7@V~#mJNx>s$@qJCDCq02KT=m#R(54oD0jo-
z<Nb>@xN>i8xtMi%TW+*j&IIjEPZb$2aF{AJ>H4V5Hd(WB8MrYjS2R!7BzelM)DW$%
zMFx3yEPQ`_{`m3Yob0QsM7QVN)!LYUeO+v4R~M6lp`jo{czF0)vvcRpsi;oPJ=#0h
zx;!Z_uW#{U<$e41fyT0Je!toL^pDHb`792~Pa4=wIUfjJ{BhC!ZBdJW)1Ub{mv$Ut
zoTn1>Hb{%tHE@ParBU^_H=08K7Chiuut-Do+x86`F8nFZ%F<%EcI{eJ?wYl0J-xl1
z14Yi9IpZaheQAlO&kO^`^z`(+ySt9A3SABAn5Lzr^~l-oQj%YPX%a)m60ZAf(?Ah$
z?6J_rD@W$Ps#q24wbZcoS4rLPx90o){d%qRkY7PtyZg_dKSIBwBO?=2Q&}C(&N5~6
z@b+F@_4U;(v&_uQ9lLf-llsRnui_Es+V}HoK6yGhJ9qZ<nCxWG;5U%ayeS^Rq1fYp
z@RR<gztNQuk&%Xphgg>R%{{e#|G%gwHH+PP3knN0Kd!F-|8Lf|*7Hnpd#ggTd$O;u
z%RD!=edbI_Mn=Y%-DPX<)M{JrWXf3b>SCjbkms{CIVO570&b6Fq9qR)Z9Tmr<X-*%
zTC1`*C;tBa{_^&A{fiebf_f&!|DK$jymTMSrw>B9iHV6878V<FZ<{eOGc%qzc@orj
zcWh?MytQ=s^39o-)%NV&%gM>f$hFR7*36lickRxdI+gVQ-`|$DwpVXHhlvR>^iE;D
zX0n7m{ic^SXM+>R!d=lvCLWZ1CAh3ib86qtot6_PPW<xr_VkVpj=H~J!)t158BI>_
zoYLCd%sg4mH|bc9WJFZdqt~xbpPH(@v-Gu?u)5!sExRGD^7Jn+F3w_*keB!0o_ANm
zvPeZYdYg*1_3WeF;>C}T@ur=bvG6v345tT!NmAVx#c5Z!B(DM|@{`ub!)ji1R*L>w
zT^xFQTgv_Y@eB7Q`_I?=x(8C|TUc8&vu<xP&$)5n#>V8C#_4?C({waH8M#NEnQhMR
z?(QD8CgNbPv^fVKU)ueBwX+<4ez?QG{(JcDvfMU)`E&aF{~S6sRlBgDU_t2WFrD~)
zcT}#kuCdyG)J;Q8tu1_+&%<kHyKJK$oEFY`TDhsBf%mHXUC^BEy*a7c2YUi{^UQs<
zuRzf&Z(ZE6Zy!Efh<eY@C6*YsJ@0OEZ+2SRvEA?Yo!<R^Uv$#!sI6I|GjE?f+39ch
z^U20%>%3GLUIjWhFs%2f?A?A}^XK#}CVUkS`~<{r_$oBZf$fM(De7PS=bXU4@ZBPF
zKV|6do;gFSk~^aR&fU8&uk7UBR`yL)?r^`|oaEVjtA(660^`JQ^s?)&aJxA_T=>uo
zPX?2sx-U<4q60N5C;EW85~b7D{y4R3%_6Re3>i;sGFv6nVxD(^L)kMZz~Z=B<c#<b
zO(BNfIg)8VE>1Vj2?F&I4Lq+~Hd%^Q2&^g7bb8Ula=`0Af8CtK&ETGer`72&sf*Ia
zUiZ^{I!?JTC8%DQ@b1n-8O@k5uwKjOH?+3byG~VR+#s~!P+wcg^EEN7B2FC5UQg9L
z=PXdPy`tyJF?SL}gr~?IwrS59S_KYGIJdF4s^w(TpGBu8GDLX(xY&OB$b_TJTfGIH
zI3^dio&9kU)aATj$=NW~rF2ihVovcJYs)m9I1+`5PCjAU{c-VpP~X2;h(TMh{#W5N
zU2tDm?V-~C2QIZS9|L!bD3<s!Es(prqp<m|b@_yu^OjBim=Z3a*kUlpIOkCOx__No
zUQ7$*jvn{j{MH(_7U1~inw#cJ>~<`l{E@4S)$qAgd#TYp0jG{hb5ptheF@*qqxi*%
zX@Oj8YwO0UyZl$yJY5P__)>X$W2=DE`MeM6l_|mP0U%H4t1yHaHQK12KFFciGH-6O
zb={YvKL2KkgiiUB7H-7*(v3^p^Wh{=thh`SJ>JjqY09lsj)msavcwfm9cRj}d2uq+
zOz4z0czhuAT&!MEdxg}c*tbDiTc12h0S&Z)2Flm3U+;JP+}X2FpPZb0XHVtiYipx}
z7rXVkf2;iPfbrzXldALbFDzhWxOwwt%>KH)H_YC>dw1jZ?eG<8$;#mj+KTnRirad@
z0T&u1WB=&1a75DLGR>*Cn%Vgy_EZ#hCazi}BqYSa#iaxprG515*|9Z|o8@lm8yN}Z
z=f4-)4;s$4D18;unQNB6&MJD-DbWM&9-f|xc6M^w+S*J^OdGas3)`(yQ`vOZ#+|Kv
z<6&1&ov_HOGnx5qMd({27fyUNZfw$iL1niKTeGh#9pC@=Tl6%Y$fnlT)@vV2Uthbp
zCenCq^49F@*Uq*ZFbOeu8)jZo+4uKb^s6f?ozv3Px)yDy`&(sI_GU#^?6)gNy3OV!
zYoGlwebrVDMVHW``Pp}#Nc3u0dUSN1K6_Tx$VkZC-2B%!-Tz|M;(9R&@9*vX^X0Pt
zj-5Lh4RUT6i0MWh*_3+Pi?`w2xpNlQ*4eVvA09B?ul+8Yzvm;{vuC%=U0+{c@9*H?
zurqs&jtaxHMajqe_Wb|%`^u`&?mvHOj`ho*&tAXx*u%rG)*pWEZ|}D`kZFN{(~Aq4
zb;sJ}B7%M22CbU&=TFVN%4d?_-rx5xDcSO@0y6QS`fc;(&5Og<Mlpc;5Uzn4mzVX1
z&EA%KdsE`!wxa7M`S)zjoH;YYsx)io@31mZFcdxUIBP$9_Uz!zX})Lm7vB0KdB84h
zqW3hL<w`9ARzk<wW_|9tl^SA+sP%u||5mj&YU`tGYok@ay}h+nJ1{ViK}AiC>A|a4
ztF9iqd2{BHB}<B~mOMVjYxnbs@UyeC-M41BGS^2$NHECB$(6jnH~0I!>i%C}Ur*2G
zOIBmtz+;ww&nF~Aq@7<r?ct%;tm(`SzJCgr@QL4Oman~{=gy(1wU_7Jgai3Jse5lN
z4bkjcWKj7j<=dN^!76_o4~jatYF2h%Zl8bF+t-&><CD$4ty@hqGcz^1nr6<7ocU^&
zVKSSXoSe<~JH=7Q_wL!#(bIF}^l5I_K#Q_B5}%))ef;2HGidVm#?6~kGi#F788`6k
z`~R=nZ;plI+NiBvHp&Z@Im~-vVh<iJleIXk_UaO!b&UMoh$%O}yuAGL?e_aWe!X7b
z-D2OcW{nQGYm}dw+B$WrD1&MCH5LV3-QHJMS7+Z^vUKUgSFfU;eJFo*MRS^d{JHY`
zwaX=UPuRWN`v0%%|K--dy0%ujSK548`TKh^mPIXobFHRk@`0VBq^!&su_1xc-|nZ%
z$B!RXx82>G&cFZPuhq|f@BS|L;lVxGy;npJID}p1Z#}vxYOjEk%`%HRrH00=>48rX
z4G+)=zsdG6ZqU+<Gus=u<qz+w`l{8~*f`7V`np){>&j7=m-#AdXmmV0+&+C}?c-y;
zrk_JZg&0mRbZ+O{^Xt`W(6W-s$ty0*v#tK|VsZbLzR24*UM-c=zm?D^%K697*6Kwn
zpJIyv>&+#FjdyJhif2s^dJ0O_C2wv_{Qdp?<?Z?Lixw}=ytt_K*`Je>)xB#uj~she
ze|~3sYwN=Y4-Rb0y=}s1pswD&Vuc19uhf#v>GS5DTjo3a!?$m0Dk?77duo4w+n9P<
zY+L^QxHqDQe}8}f_{EDAr8(Ev#WJw4vrm6KS=xLtPlLMOoP@(|ye_V;6DLe?C@M1Q
z>+7qitOP9y`1Sq$`tM64ii(RZD?Ti^_J3v0ogEX|c%`OD{9EuK@!G}3?%Dh5Crmr1
zU%mKi&|=9n7J~_w|EMqqa45<huH5$6EqTt0<z<?olQ5b*XWuEblG5UdVhjirxmWR+
z_t4?PFR!i+-&pK3$714?DI!(h-gy4~^%b;mVSep5$@4a!eWpf<9b3Wl;Appa<=d^-
zfBbwte`WM`z1rX3QV%pRR#a9N{{EJ$7rX1oy4c-6emw36&C7!tqZ3osYwz5-^UI5i
z&AUop3yFvvS?WD~N6AZ}*Vm{2EBG)$(OJSMrQ_Le?(lV&_qzM<y}}`ILcz?iabC@u
z?UpS9i&k|fGdJ>7l^oVu_HWCtJEwPqFWjd&fBBTEd)KZ_`|zRQtgEoLwze5c^J?XV
zXI!73ojrW<;zUvHu!6_Oc$=D=Z*I?@f32*zwfMjBhQA+=%ip+t+c^K;9--s^ukZhN
zbdhWKk58xdcUFJb>y<K1y0#{A&nK^|x9YBDFg;ioySw7o%jKCD7BKEEf4>Yg4`g?y
z^34sydo`bZL2cgW^Xtzo@tj-|*S~hH?)JR9j}A04$Ly<-G&eW5Du370-Cg*0PvHE5
zO*@YJ_C0hg-g;Wlsl!XXKj+-0sRe1PV!IB$oxg2<&C)0026FA~?d{j9>KU%C3QfMd
ztF+&A-OQPi@Av)Id%y2@UT1FB)m5P>c@5XrMvGVfNv!?#WugE4RsV~YUSv7YD{XF+
zc}XSh?5x(MsV`Ga^Y6`hdwcumx7+V;s`{F>m&HM2#}yet!G+T|mL8Si{v+uiBMn-9
z=fWDJz~%lbK)8OZx8aVebw#Idhe-M|)V$q#J>$lP#GSuD%YpP_cfDA-=+t6E|BbUV
zOCHvO8VVg=>V3Q>&osB57C5w^C++QoPi^~;zYU*ivc&rP4kx4Mpr(_emS}6uxeXH?
zI2#Tfk?>_WbN;-#s%q<<J26|mSC;5(IM%=KNZ`L(fmVS-Q)1KX%`8qSn;d!~;mcrC
z`AJ1jPw&W)BO6Ly2Aw%`#_P{2t<?pugOcYxnvxT*(jxG*sOziR&u{Am+&=RxXm4i+
z4ZGOc*<D!~-2U|R^y#<4GO}Ir>mEtID-smna}`u}_sny$E6jP2SqEx2@|??HS}=RI
zbpF1d%br!++uMt-URkqd!(zd`mPh$Z9`J(Vh+}biEAxzG&)i$9V!H&`(oGmQSiF4s
z64WF)QQY|L+qWyL)z`24ADlezQMs50Xw1dP;wV3h5r=VCd~sOEsxunQ32||9!fHMV
zN4rEdx`Lk69Pg9u?CcC&X!Q7*w|re1&-Wclw<S3hT{J~R9{rfOJYsQ~rqhZ;8q5za
zE%lDvS){r-?d+o3-`{TByqP)o|8upo$6j4o8C>)4snfgVD$*%-(yJaj^ZR{dep_)>
zp_oh2CADPg{gdkc-vY(ePHQkH#Kg!bDk}QSw*$4m=Bn{LHHh~FIWuTZifwNtm+|9B
z9%qhbqf__)sQJz+cprDvY`K|QueABI`}zBN7Z>w3pMB|HFJyVlR*1)JxqwrMTI=@u
z*#@Aon}FUxwgZWW+X}zGi{+EESpn*R@%H@?IH*|{0B%`(g<Jlp-(G(hlnSm&oYj4>
ze&4UIv$M^!_if*_De1+9g(i7-c6i)gut4G2`T6-LK50#Dx_u!2Qr}AO7?j&{5&H`>
z4i^0mpJB3?vjMce$J#o3AGm9uD=Q<z6BxAgslUCM;k@55M<-f=8=G#<jt@obKZvZp
zs^`iPD(TB0V_l|`e7rAocaPRVDfXI|XFc~#pYGTq@JKP-vct))G;=*DuvZ1e{MXCV
zbqL(Gj7K@_+IAr)4qf#K@8EgUj?QmAX*^52;eW}iE1GF%XSw?L@PLM8FJGR_Cu{ZL
zAiMm7$B!46Rl2P&2z-%pE|57MoM^6UJ}K_{%9FhK*3ua*+1J-yTpMk!q^z8Id0DUD
zal7JYJl17z9y~icdrRi!wts(rCuc@(^Z5Mx{eEFlQP;3AF<GmU1>x)CqMpCMv-9vW
z-`QPnZ|^Klmomxtu;ZyT>tddU=jZ3E>*(-EOG{goz5)#!fhwBs@9vu9-<zZC-X|a-
zv7&6I+gUE_KQGU7UK2RS194TX8k_c;mA!d~J2c|_{P@z(%~7<qja~lO&DGT~;Q+&)
zy?a6BTeq05l8MQb`E|cmo;W7>-z4>vh~4iu#!*|dT=!Oeonf9Y*UZM7bavMNyN0`q
zo^mB0>p6J!s;IWM_S%2l;`-AVR`_RMU-$Ih-s(AawNml-|Htk<b^7$->({4mzgN{g
zzy4q3Q7-NFWjx8||H0!PB6t4f9=e=0T~Y3`xBgz2`F6Dt+w)`@miy0NR{Hwdn#j$|
zu9S0{<=p{|ZXc`v|2y8TM}qOdzrVjZ`T3WZzrP1s&K31`d+u#F508$2b{(gBK1m+<
z@}<Pd$!W_W`G(e3R{ecHl#chw2Cv+7YN?>$lA_78|A4z=3s=<?Ssv{-Nu6<P>5MH$
zj<~q>%blI1>aBI<KWL;_Pp|LfWcBPmRu+~EYopD>)<%V9-PeuY_Tb5rBcP>X$F0iV
zc$}YSyLBDIEUv|Sm~QMWPM@X|=~Px`1{w=`9upf|SXvsoa#NS_;Sc(oA`*NRnk^1S
z*<>Vs_}MCODB{TG?yMcb-3nX14I@vUJX!Moo@{w}xm&N)Qp<gLcdd+!jJ)1FfBDkW
z#f638<HwH<2dfV7XW!bQIdS5|rRV0)n$<OZdicbchmRj0*5CgpXi05Oj?T`VJ1Z(G
z9=v_qyK`q?obhUd#XJqVQCkk2KHV*8oMuq)z+r8%{htraXJ?yVe<Sqh#fykHNf(bj
z0L7J6>7+Stbmr(7JDg-UKKze~)v(F8XSsDTuhn`1CyB`s*94AmY&~rdsi~>?<;6wj
z^78U+IX4%5U2_jKkW&2Iud_CKd)`{k22W2<hlBV3@~@8DYt`A=x%8TVkkBE1`#%R3
zI=64hdkY%XIaYh4_`EH<$Ql>WYBn+bIG^wD?#h4k)aGBz(;#i0r($L{?Z%A=yI(IB
zC*9VG-zTH7qefa-IQhh<Q*SOTboP<5@3Yp_WDRHNKhwM|UusJmTZ!6qpLInOtXiZ>
z@)TPP*ep{D+ImZ#*>3eV^!)z*zPgeUleqYFrHA}n^R{ZQ-m}MMfx;HsGiT29{P|NO
z;;LD+?!uFklW%TFWS(nXzRbN}?#7K91%G}Nu8Y~}wAiiJ<n5ooe?2`s4qU!G`Olx4
zq~zqvk4METU#(o;(ciy3?d+`7b=PM|rZUJ_m1xLXm+1sYS65fth6fkgR)14@w%xhp
z{l&@bm1PAlm@{s$XGy&iYq1nFNz~Z52DAp=z%%`Zi!W2*(F5KcPnR72>m6{|;(d_h
zsTNLQ4<DbDUteAx-M4gi?eDTpn>Km9dH?L0TRWdDLqT~tJ6GOwyFJwrSy@_nd3maB
z_6*X}(se(dii6rg6P4Xpgsqj*-}8ZKe$6M&pFe-jDgzC(t_<GLJ*~BsRX2KD%ELpg
zEbQ#XFD@wl`tmY(pM1kaqf-noo;+!pJbCi1)E6P^lK2+BKh&3=ctp{_{7%1J$HO(r
z0(&DAs^hs7ea>-S6F5?E*#FP#=no2vzw!<K+;K~}u^|yOaeQ&H`{Q@-&YjlZzoxYA
z+nbvz>gv;P*qfMy2s3au-+Xy_IVbPm`>ws4)6Zv}n|kchrAZ5&+l@+I1TcWs+5h|d
z+k4OLh!r1_g3HRjDL-GK(__RC7P&UQwb))PhBGI9$I{4G0$r+QF)8}IFVi+uwhB1q
zO5RbO7yBh~Vxs!KUHpEohh9V+K9}7xujZ5Ip~Htg{ru8SP0`%3V@JkbmZAp-8jbp|
z?yIc^^|ez{mZ&kPsj6;FKQDK$?su;5ZtL=QAHLnrzq~Hi+O1zM_Dw`)W~R>!gT_}^
zSATx9`FvKNyj4lZf&~g|t$Vzu>m9vzZCcseTT^$2fyVYHoY7fuz34|ihlvzJ-dSF=
zQUT?Tr~5$*ThyM4yk6<ezUp!24$tCC3CATk{!7SYN$1_`I<bpgG<NBsV?QtE${D4e
z63M&2@9d3@$%REli|YUXdphsZp+iml_J1a%&##^K`uh6EuV0@Abwj><Ndc{QE8~~5
zN%;8aXi8dI7V7~?<Fta`-*VsG-+z8z?eBuZ!o=_I?ndRa=|^m6xVyVtSWL_f+MaLc
zlYMmA-~Q;~!;9~jN^5gAv^|sJP`u2Y$J%eh^DM0Y%_8oz5+{S4UL1DP*=TxVjuXei
zZI9O|&6p(4eyw{(<^w4PUtXJhSDm&0>lHUJ#cA7GSXo;e7eDh^JJ&ev{5;>cx3+e6
zcP|cKALlwPMYFs9@9TI_qpVljJge;O42!}=*Nhumi??Si+{+R**Q(T_?vF*Ulxfnv
zJ(WB%78_0!cY<1SYooWT>FM>Y4qq=MCUz`+e(kc)Z{J)|V+`QUjcfmGe|RB3Z<+QE
zHO4CkrW@xh<8<aRS}x$U;-y^pj&t%o3EdCX_U_{MTi<x`IIsEh#}$UI`OenX*5LJ3
zmj6B|ofEyfvpC(V{9VkWN_F++Nzd!v?R;)>diRtgw{OqB9$)|0P}`*LlUsunC{nq8
zJQm)Oy5qkGi{Ye*f7u&;wg@=+Zd`M$f8UJ<KVBT$HDNNF^)aXEtjFqKhtJsKCCcC(
zt-0q?;n(&u<HX|`C(aw5nBptxX0zL4`IGHyK^+>4b6T?uFBJ$M^U;p@wDhBKf1Y;B
zDXmb3JDbz_eP@{@etdLv$@1l^W6wR#{>c>)-rl^K*C@8sW~IM{dPMdFkoCIPe>R&;
z%5cd)>{Ib{dQ<d%TQTW0J4LzRrCbeia&n-B`I(ngUR_yvcuVHx9fgnEZl#9KnQ7^w
z({3;3aOpnV%uTF|EsuFMpHXcQ$g(`<)g;l#%2shv&z!l;x8dCUhUV%2o(ns%YlSl8
zTwca2t{?a0&d%a9GmYDepP$=U`Z{du=_;FZb{D?s-Z15xVzbv@{D8wG%hS4kFKhJ_
zTLPTrERSrO^-N^{zuD*hnhD3$EbMH21~E?O%8Eecv-9d6AMX#}J?HrKXS@NQ9=@pm
zVmDQFn@OU^@gIKgi#Zirq|R-e`l{lg=Z1gk-hYJq^e0B|Uv$av6hp<^TU&$9=il3N
z(_yO3y!-Y4=Ng{xQL%g}xP9eW-G$G$vz}*KHs^YE>{-dPhDs;h|A))83LLudFKub!
zx_?ifi{06q`Tzfcjr%~JYws~)$h*C*H$1L#>4`$uz>1GY#b?^r@8b%c8o#&dYem+F
zfH$i{>q{O-=`K9V&3b-fNJ;3oP1ju6*AzamvHoJ!FW@8*#a7;tzC7{XKigl15jUJZ
zbpM*~%^_=iis8n(SZgI^<*iN$d3kz^-FhF*&foX&YIuC;#$B6MgH|;B=0C7*mh(-k
zEwec@%^&;-`YXo9Vm!_Mr`!9_9EvT9a}#90zHDKxy0_`|yPHi%|0wU%tXSyZ;dM--
zK6|!V?kUiuz^kjPE1ymcKXKwj!h-{iIk&cS%37C!YWc0+SNOeeH$@-(eZS?(>#Dh{
zSQmGutFKgfRVt_0VzA_~%O#oG^@o>>+*zAx%9>?z@pFvRi}pY^hXyg-C;?g7v)}L6
z_xJbnxAV)ZSy}D6vNnEI%PrXh^%5?77hKPj`Ea0p-X@hEfkmfw9Il*X;mA<6&!eD*
zbBVg>o7Z|Ss;OHT1r~TtR(o@MJAZL;F=#P9XnA{?XWPY0y*oBc>Gc<0n;h(UtUv8#
zDQJvl%HuUk6P9l{6jwiaNnG;`^M%iYHf*?d-^S_1%%!(jMSlHw-2d}o`y=N5sZ&MY
z@A=GU|NoCM!@+|Gb)vSMnDA6`+E(R~-<uw2B{a`tz5lvVfA7sR#VQ}HOEZ^Gw`>tO
zBp@R4FHQCD*S|TR@2!0B-{cD4<@X??FR~o4Dt&cfk!!cn*4!&A0(Tzo@9j-JJInOQ
z(W4JvzV!V6@9)cNYo)`&RM!jbul-$C_U=yPlOJzxZZ0g)c-$>3dNo5~P7LSo`+6MB
zRSA8nXDi$GN9r*Ka0IT5P10ZRz&HG_Z&9Ii%x(VUM_<g_1=x~I7z=J}NaT?=^T~f)
z|MTheCCipwTJA3|BrGgxUuUDg_lwZwWxm>|i)QlD(w1$v+FJ6LDa@?(*ng(;0egJ}
z&qz!Ya?-cE`aV}!vE{<z{Sj{5^N#Y^{{3#LF8gf{L#!REbo$>jiY<(iz6@8k>+k!)
zl>Pd@?fSsYX}-_S%sjmR|KImP%yakew=aHv&eWyTHFSOOh669&b$(dCIAPsyTitA-
z25Vo7qx~l7Q_dY1cjBl${X}m0&za9H7w-40o6Ts-#GUt_E09&<thWNUn2v&--M*OG
zprD|N=X1+XUHSI#1N(%jQ;+Vg{(h>&RNvZqcTDNakPqDnp=%TNYT9NVl&F++;Rwu}
zo1nXu^WaRjUo#ax@^}1Y+ZFyW{e0_5!&wY7rc80k$k13FwpJ_n_lp-9x3=Y;zF+@8
z_T5e+Bcq6IIg-i8dMZ<HzrDRZIXT&RYt~iJqLuV>b2Pu#^dCJVqclzYjd0ED9dXMt
zP8qB#o?<;kzkyq^#qh`E{EWk&e@WWdi<k8^e|vwrEdOcA+gqkgOiUI<Pde^B`|)gc
zzK56BrQ1J3XI^AEaC39IaponJV?C12x3}f~e6@PLhlhtl;J@v<x8B~~9=SP<cW?D~
z&^S;_OUs6|v$KlMPM$yi{D+5!8D|)$`>o8KU;nRi(xgcz&YgSq<KyESw{96F9BBAd
zzvKARSNsbvCq9n|_*81Qhxcmcp@4snqUZMOg4WSZ-oNvB>YtbE=X3V`W7o-1_@Vl@
zC%*ORlP3kw&PZOme7V%FEH6**^fcY%LoJ*!yGlHtKc3CBn6p7lOzg}o)9&Eqeu4r5
z2X5!@_uX6db;H)JOC6ipEG#S@JbQL*hGFuC4I3UDXk>PAa|_yACHd{<UwcbS%N{w~
zSuHIrW$*9#Zq2&tl^ef0O!v;6I~z7_I&}PaJ7}MQar(I_zv`unpPe~)_^|V5(MzjX
z&DY0i75A!UebsuBdiZ|4?Z1el87C|LrK$dW@-nqXvE@R$eT0*-TVmt8`4gYrW3@10
zud30#y;pMLQt#<Od#g&1^-3=<)0{f%;$9ZeTx|LMT6aG`KKFh(RYk?dCr?sjWMw~o
z`lO_y!czVF)Bd$p|Nqst@koN!7GJ!0(Y0yuB8`;P)WqD}-kp^n|1VNkQ%g!rY+Rgt
z^7SXsnu;SXZ{J>BlbdroHec}Bv<u0GITcKQ*qlwzAD92ESen@`t2Zazy6(%>mp7a^
z7V=vz5k8%D?Bnb@wHu#pOlEVuJNQfTK8vcF+NbyR|7U}G`FD!Xhi3GE7E`Q`xA&W4
z;n*){TN1PIrNJ(Sh!dwyb(Ounb#dL?ylcx}-`=i&eSQ4%!~FItT3TMkHX0fn^78U}
z@%wtVZ#M_^ieE10zV}JWBtziu@9)b~Pfr6)e1*r?P7Pe_mY5w~w4nN7tN500TKlF|
z%npy6xoGnFhVb1@<`=&CweHI<HGbwCWi-$JCuk4tq9BWt->;|$m`lB``>^@-!*h}^
z_B(!0p1tD9layWM@B4P|wqES^H~(s9>Fa9~Cr%7ZviJA*S5i_kxqtii?d1IY^S#pM
zU!w9u)3-1NT+h0`u6O57%lO)*wcKBiipL*0ew;lzI{MJz!-eJL*XLy4+hfTsuJ`2C
z)zw#41U54=vwe8C`~5U4|GT?NS4MAN2OhY6{fsMNp<i)gBty(CPF^LsyZdBj8Fs~2
zw6n)7w~Dipjpk4+dCNcT!laM8<Sjn){rP0%qQk5mDIY2x6chy7ZT0TmyPTVwSgozC
z&+eS69bWYO++3mG+w$&4X)|!$HJHU<k$OsG-@jk4jkfY~b0?plXZuv@f1rMMMMZ^x
ztnAv-oM&fdo|$90Ip*_=xxL0E|NIZG?M(M?SbBHy?<o^)O+TbF)PLfAc;>>*9Znnz
zvpwf1bWS#L<(KAoGneUWbyIo%-TvIBclY=EyST9E>FK#1k_XKJgseKVMbei+#-_r6
zk&%%hW`Et>e!E{C{`P-Evghu*awP;b`n%TqxSD2x%A6QR_U8^aa^~{g?Rx&BGqB{5
z?3teDvWki=7e29jb0o1`oAS>nerN0*w&~@EH!m--UdK7xAd#uFv(sn3-CmC$%}r0Q
zA@}jVL@x3)n#CX?Cgv6qaq!u#&(F`R>*(~HoUAUM`ThI-`r<Dy0^R!Ma$gAbdT(#t
zuqyPRS>ZZHE9q^F4<i!KTW&kKxxtBJ@f2sa;~gm``(IQ%_|mjnJJyalTKsNb?x8kb
zX}8s3Yb9)}Oy0eFx988N(^1dU&(HHMDk|#y>+I~T%J8c3BFlmH*nKrSkH}hqHe8tJ
z%f;7xY;9a^WTdx`)%)<9nLN(lUzNO==JP<K8?>yo=aOdK0=9h>iym(;=Kr_9>HorS
z@~dta`reuBZ|7N2VR7>0NuQZUtm5M0Ypp9mTi7;QT~3|Cc;Wv2`K{dIMZdmep3Qye
z6umu9)js}vw_>=LV*bIGR|{TQXZ-0o*Oq&5vy1WM>X?I_RaVmB9Ev3m4dMk3Y44IX
z`Kj_}uYlX%rMC-vV~m~$Xzloy?R%>Hd*-Prns@fq&fb`O{LzyqF8}|DM(?rK((3y9
z`g-y2Z@CQ5&du%Kz1teJI52is$;t~emYvXGey}2NF=%=VwBYnW17peCTT_=TQQ?!b
zIdN@m^h~qdS+`WB*tusnMIVfIZzz}FuzKO-#J4LQ75qQ4d%rxTGq*>xMPS#21MlxV
z=JJ(TbU1Ko({9b&f4t}HtYohLSi4L=^3Ljj``33yzN$=5Pft5H$FrG@*W@^ApD7|b
zdV2M}tgEXs&7w1IZCUxO!u1-5S*n{P!`!)ZZ|*MF2W@hVuldNzEvCZ&+BaK%uk!eh
z<#v_VVQT^Ioe2&8`;PVW!6SPDH>5Q7ZAmnGE#Z=$mXtSVznT+=a7oAcjH50(8ubMl
z7du5K%nK1<@IB-GBEP;mJw5$i_4~a_$GfZd?YD7qcIM>etzBc-GLg-p;n&yKo9q5o
zfi|<&|FZ#&eXk5=_x4__8)+MB*Z8!tpj7?}=k=2lN;#HFZM8V-CiQuW-!T!Vj^l;%
zv*#ol>u+`_Z%$KjKC^$}{qG424+m(rOf>#gYPV+X+RQsU40)wYCVU7NvNnJ5L-5VK
zm<{n8K+blLT(bFNi@>8onWx!*Uiz1o>=1pn?>hIj->bFH_i<iM+S2*z%uHjQ_<eI$
zhp(SBd-m#5Jp+S)Jm&ww7a}Zn%JkLoDCWOT^KjeHZNB5IWY(kglMP!17Abu?`BZ;j
zD#!iTc^6tTc5IM5cI0KAkD?am;yp|f($e1DV!9E#N;Ek+IhQP1l2N;K*|Jr!Ni%cq
z?wTs*%e-S^!9|A6GabLLfB3<@z~B6H<YNb8w^N}GiY>4FJ{y0#vP3R%m!yF{_cxy=
zzt3Fn7I7pd^?c%b@apR7!otFbXJ#6QtdEO*Tcowdd%9lE&5g4I7xQe%C_TIELQT-Y
z+d2MkFPxmPcIJ_yLobi9M=0h;a4KFYoU%Ui?Bl&Q3!Z*(Pl)H9)pzmk45tt!w@TIv
zr%rL%+wb?1{nzlnx^StUSX)im#=AZ{irM_uUp-l{HKR?s@kr3GxKmCX3-wRVc`W6g
z(bu<)(bqEm!w#SCt_~k(^Kk@Tl}u%Lb9J?N{ok+RFJHdQnjZ8s;->TWR@T`w)0e(T
zIbmjVK5^fblM$fxJMKTap7k7(V!z8H@s){XKZmK*>oglhEycxqSnsR|RAypg`tkqG
z-O`Au-~S)~s4jbH!J;W$TwF%h0@A{}s~?rrZGU;^*_#=8$4VZSEG#ZN$EOp*^Cr(F
zXT#JyfphQsjc@*myu$h5?+(3nvGaZx*T1{|aaQ~Hosa)Yn&-*bR)4F>-QC*CI#v6$
z{hjSvx25Jt9elX)f6d{u()_zNw@+*-R{8&Kzo1h`j)&^J&pL?$>YvgNT`(1>Wwy#W
zIsa#i#)2)I81C#U)n4v5_tBM=!DnU~Ki~S6SIR`e!XkqCB-aGB{RbwUdSJ-lb@k-s
zkSd9w$^Q!{?F?ezQoQnt$-7{I*wK|!zMl+AesEy=g(}S#v!B%3DRLRC)nV9O{@$;d
zjrZQJ*lE=#+me<p__zJk@;krgG0N_>@eQA>c;?_#3%P_wXS-Grr;hEx6Ha>8EoHTT
zcE07{;)5#<r({mG|I8WKkeSMuk(t@Kbm`OT<7eks247>Xo4#uPp{uC{@4{Dnbe*@%
z=<qzRl4mCM7kV;(iUe>d-h0Ppeewxw-j>t9Q~3KGZ&XPLO!~gFMT2F_C&dYGW|{l{
zy1aLCpPb2j{^RP-hnj8t!>2!-lgg;?akAP>v8AG4_>Yrp+rr7$<3nfaC%pf^;9rPF
z+I;(mEgBEDeBxPf!d*4nY3aTV^%h(1PguUvD_Ge2&W<BqtBf_~GjS;%c|EVFm3_`K
z_Sv88ZtjeCxF2y-eXD?%m!ImNhrzzb1u8$7Xw~m3d(tA(;M#cJB;pa@_HqZy{WiX#
z?GIT#&lPEK;+Sf6P-fM`enGLy*&2E>em<@5*d3NT#DA$;oV4s%%RRpIlfPnT^(lQi
zapHo*+T)X%HfR`ZYEdhmvUmL)sb<HGG5(>Q=iWTb&J%XAob@!`O|j*NyU_WahotNt
z7Tr_l{>5X%?$nu8Ip3Rm>*ue_=C0qqEV+Ye#fMs1q5NmpVsC!=a^s1O@8WK`t&*oW
z)1Le5DYpEmKW88x9+lvGbB}LHva-$Y6>mBeS}Iya8njA2K5|v-k@oeuV(jZ4_~|dR
zo^C*$!ZSx+w&MPTdBwK#n>ZC)g4i<WJSu-RY5O_WB}WhcJHPN|e!>KQ?GBE>4iCl^
zPXE`juDSR6SAJ?B+pC`Dz0M93XTHwt*|<oH+2Z7D-(9T&O8V<Qm_M6xsI{$f_KO!T
z8`kr#d;3{^hCpkNNP||$LMPUL-(Lot(OqLA`!wEkf72G09TxWfm#-vRh(|ga1^yKA
z;ZS^Fv3cd;4|{w+eX)s&<??<0%v(*7OIeelTPl|M>8}Is>JEnv$M`2VYd`())Z|ik
zAjd@eLzYfV{U4ruHGQzzcOql8UE40<19vq4AL0x=A@YLh!>`hv?7HDH(hbMk1%3q1
zTlVo;w%^CqCT(I)Pr8-QEa5wR@wmqK$#Z5ir#SWMf7YEY&^qzjmd462F9eO#&pp|E
z-cH%hZeH%~ZF@`Cba!+A`}a>m^65k8MJqnfWYk`DaH;*lY>#!z3YOVjoAOxc^vZ+B
zf64@K1WvJe%JrRNnXz_}z2_TQi+{Q$_A{P;J>RPFX3H{$o}QkRe}8_0mU0~Lm)~6S
z^3wLcwXwU+{{8#+iaT85rL^<wryCYpPRZs@<J&pw*zEN;k4LOB)_8x~lvA;5&EhkQ
z*qRO1_`mzG^M<bb7Pu(uAFJ@9372LuUATOC@{}p{`l{dF%xtfAaQSxQ`mgkvJI*is
zdo0HHp`ZIVqgeslf;#=cE)+Q;<j5f{=@#)$oimz$V)%l)yZ&&ixhRGy_}$bH;qrCY
z*dyiB?ymkI%wb*Gbw~01ea|H9pA;J?x&#(B-K@C4%Ux8i+H@u2Y1Q+yb>}a8xjTud
zMnyBk?Jnz$+gtVU#fy%8`|SAm_)1=0YMn4az}H<nhDUeG=_7Cd%UqgVWa=8qCU92v
zkmaoN4_gFUW4R3HBrD#lnfu$5ufOrqy;HX%TLf+{GM(P=|Mj`K)<1syNXW_YIo!s(
z5;80E=HA}fSyxvTet8j?b#2Ycmor-3kFFEg<aASN*~jyi_hRLhUm49=eCE*1wOSk+
zEgEb5jQP{00+`O<@%`|CBPO1kdEK*o14S;&wK@#pYokDuqT%b~j^4d%`}*t2$?Czo
z%X0Vq`;`rv6yDj;I`O^yhBaM9XCDNW7VoL{wR^~6TzM+g>%qdN2B(fgZad%HUSE<}
zs;BPJYTLZvp^iqFR{delz!RBIRUa%_0vf^m?Dg^cCD8W%qurI!r^EI%&Sd`K(|o{j
z!pwP(@Aht7!X{tbBB{lp-lEZ?w?V`^M#K5>9p8eaS(`qrp0s`5GA9w&s7MC0ygM^C
zY%sWV=~CS7wA@_Zlao|UCultv5)#@``dUr@QgK{BX3KSfr@U9v>rP#L_w~o5fNcV2
z=hpD4wP@rRoqWJyoOxi!9bbV`-<w}{9*uAC+m|N1NaMmR?*pJcF&`fvXNZW12-sDU
zspdP&<#?ZLyd<cR{`mFl)tw!dWiKu$R(*Zt`m3AA*ZriNY;49q^)<OH?`#h)^64ux
zKP;#JtEfl*!(;xdDI!iHT;UPTibq#?<jLI$IB-uf;C1!}t@-b7wrFr|S;p|^VY~c~
z$Nk~mZKtQ}8y7!2bN!fE#s!Dijh~L3Ki|(C?({MDp3~*PP3v7kR~T`8t7V&8{-mNj
z-_2+~f5s7&GaJGk9TZ(0mpdFxOuI0F^Tm^AZ|+WAI^hdXR`0p*IZh&?QNav;vrIY@
z54WXeuUWZrW!Ghq!ms<AQ|AfnV!KoQG$UL(rf@Oy@gJRHm!tzYKC)fE;lh?#al!Vv
zwYp7%bG&oA?t=6g{~xw!C~aBBpcA<%rE%x>^%sl{TAy(zxaSvS@~M?s-rB1u9N`gL
zBhjq6O^ZvjMPmh@aW7ks>-3m4*QG5uZ0uN$Hx;USaO5tX%HOz0L_nZn|9*QrJG+us
zS2`t)(*)$@*T0N#ZSK~elFiKC_PpZyqmV^5Yb_4yYjLQxXq-57!%=8r#YO$+*73i%
zAHCDC7UNL-<dV&OpziOli~DM;x8>dK+Pc+r;lhPI(&l{S<>hiV6$@TgxH>PM{~%7_
z&Y8;M=WaevMD|bg*}~PtsmQe|VcDa@8D9)e-0Um-u23PeC5r2pn$}4*m%v3+SrZ%_
z7_`IJrTqQ%)u#R*=q#6YvAaQstQ<RbtmflU@mYNlCNpkm&F8xJopZ^PH50TO)t`QN
zs<Gbwh;oa@th|lw7Vm<4=X`q`?C`)Lb^rbtlU3qQd;GMy4<sM&1D#;8tL$ypx_A2p
zWo2c5embphS@&m0RMD9^mXrDIelQdl7r(l?`uO+z_5N8|tD^eWnw~0Wc)qMa;kj#h
z@Uo&=_8reBg1s=S*=HeR^2OsC>DF<7gde?k{=0G&r<#l4lBui<=FPh&J==kK$+BgO
zmQU}NZZB4}v6<sJS*`HtDN!}QIVaZd|95JZY4(+(oVAyJr0>`){EqEehPm~f4-2dh
z)+}F?;MCFd$n1BAa?>lGQ#boK`5%6W$k@s8r8iXAuS3a0oBP1AUg_e8hgik*Vmyk9
zimts5Ul)^jZjL4BECXFj&@nE%N?tZ~cXQ|7+On|x{XLz?O)k2}uW2n)U2szW)Unks
zJ1uW*6}(?CQFN14hk)xH#(f9dH@=v7_?qtTcBiNN9z0k)E5S)5Fe;Ma*RNkjIX4X0
z_~m-GZZ+kVGFeda@>0mkAXa5%<+@**<=#`DUfr5~eZ$6$7f)<7T^A(3VfCUvYV(+<
zSp@br7KsIPD7|6Z-J#r+#dGFipY+3%mKh4!J=_!TZ`s7aGQ+xD@8H3MJhE0(gjBsA
zJb!+CPvz$wMNhfP$}C@dPnU0MYPzvKUtZb0FXZ>et!|%x7UYWFv7fW}u9U$v0W+ba
zzM`zcP8pk-eU>N+7nQw_|73jQ`^uuV@yy0oTZI>OT$<%};eWh~3(Hik(5lp%+owzs
zk+ZFGIXOwy&@eDwy1{$8-o>58>7d1+d-m?VZ)v8a^k}M?DgQhhbzM`}tAbY#pK+|T
zPk7+)qCW7ZftB^{M1NkpX9~eD&Txsgi#TOW&dyPrnX&58{LQl8>zLNPopSa?tH4h`
z?eh%x_EZXsi;MTkSbjS7nya-b?d&YW>}xt(Q$a^8ot<r-errqS%`AJ+@|589aeLRy
zUnhI}<C{XoSJ5v%Dn^92EPh<PWj6m}PUVL5nBYJI#g=V>6HYR!UF`6*eEqw;R@cUA
z;Tu=2mH^JRIt=A+Z?(>zEiG$ZR`aw}SXkKZ_Zwp-CZ;Qsl3!n2yCv`LtowDpdlx#l
zr)A3*7k^%p`qpcjPUqa%!mYMj*O=*w9k}}R!-I@%<%UQ5qH2yYs;x4ZA>cGSCRKLk
zlE<$1-@Kplho`AcQ~$42<SM;60<Lqy#2WPV|L^ns`RVD-`v3b*86P=z?9$HS^gDO%
zSX6z{h_CtRdhPt%+uQH&y8q+j<H|oj3a_0%xmkQexz6HGd$LlWG4$4j#BtS4{PXYQ
z{|{*_+ixCMKDW|fj)0SN%A|viYL{ndT1I~^zrQ?SpY4>~wYv(OINs_ooSvq8dY)}{
zM{jR!?rl(?udFPrl1*7zS<P>bN4J>nhE1EQo-V&I_u^?@|N0F&?CzWDHE*y;zcQGk
zP*nCaf+O%lOp<Dq#6!pLZ{C;G%Gy}1+;csGV_{I#PXUj1K3NI-I-A37ypMms-@m-%
z<)xUtRa4*I-oCl;u^VW=^we|%Gqbc$Pflvt`!!yBq#qH+s#S8XtY0sG-?MP7g6Yju
z7H-V?%&BPdh;^k*f>7O`K0d3Pw>4jCvedHWhBYp1&0^+K+_ITLCw7;~>uYNl*Z==#
zVPTPwk>L>)C1qu0RrBSdJ7@~yvLI{2PGyr{jAi@{|E6#H8nQv~nMsmRwdC0Zzg2dN
z1)Sdcebf%y5ioJv&HI_}1)g4-oEo)4Z-#(UcbHhif*dwkDJidl0)z5*cMhIA*S9Kk
z^}et792P2uvN_(Uvan&Bb?)pny{nRE3e$uSv1wfnJ<8ZB@M?;WN&8H{{IZn#<=Lwr
zo|OFYq3cx>r()c~t*i>5Wj?vLpFNOXa-m0zJ8`CX$Q!mk-h0+D{LHfqdlim7bZeip
zwOzm|W2^F+1v+O77R7xl^QdBCZ`0QQdn$Op(~90}Vhtxxo@8NV1+8H<GB%FC`Ru_1
zhwXWHO{VzlId(_$IPW6c7v~J?9`Sr$*&K68e33!NBenF%1OIo-_&fJo?W#Tf5qf{Q
z7KTMdGAvuNBw%}9tX}M{mc~ZLs;VjpNy&*5Cpso2DXop#I*BRZcEvC4`470|IM3Fd
zzow`Aqj77=L*`$}JvE=j7cJm^qMh|oGHgdmetY)n2Ol#f3PQIYY!O(0@sydtY_nV?
zC8eg@+w+Z6P6+J#^T|6YDXHSy8_Cqu)1Izgzwc6s%SSa`aZT$V_wUYK`%us12xoqu
z0{33-zzcU(Ca}+0#+bZ$yYnID8~-i0L~*q}(>klxQZYA7tU*yx5p)>Zrqt6($;pQg
zxAQZmW{cI=*JqwzwDydb^Je>m?+zY)XRhg;oq1BTPMz<n`FAm=6>UvE-;5?Lt7%tE
zyLqemK;x;Us&i+rvY9XNs1y<mDW=h7rKPGWDk|BtH*Yqct{;Cb#N?x0-ra*cIp6$_
z-_~~fp`U0~af7E8pIS@6RBj#D#->$2((~It?|1&g{9)$0TM14b+b^ABx^VB_yw}&)
zGhf(}8SFRT?(Da>w>x`#Q$IgDdu3&?`(e(_&kr`U=iJ{m^~n(yU-!WEY5TQz|7>4#
z;@XE}K58w!Hm>iOg%&OFRG-Q0v&eGurtMFnLo{UOGUSFe?c4Z@nM?7Whc>rEet!O$
zvu7*+{ju!p>jM?^Wp8gKCMP>5Bq+?U|F?6Qa+-HVg@v^F8f8txxXXc8PM`3qj6dJ_
zP(b|Oy@$`HEaIELd3xZg^J*<8!jJzDw7#>_!R*?*vp(%}YZrc#&<G6u`mjYHf9Y1%
z2Ol3F-?(`*bHcYbH(6L&4fF5Wyt}_YKB0>F+UoFr)zjgL(Tk=mTfAa^aqtQwiEZBl
z>R#-3uXX#_QG6$1y3`>~#ZS&M-z|^vZ+US1&D(+$n-`LfYbUPaRcooxU#r9L-@dlC
zc9vQ0Daa8=y~`eVy!kYft%^;+=Gk87UW4V9#+*;QjVkI7YP4L~v$yBa<aswH_inCy
z=vYvx_+u^8+?*IKF{c$%u6<$b>FY}a70g*zyRKXbIXB<_|Fw-)R#qbVadTFMu1?DO
z^>5i>C+Cu{3*SaX#EH(4YR=wW&i8$h{PLN{J)b=~%kecu#OaBbh5OEfer<x^{vFi3
zxZ$<))4vDBQbXqXa(t|d3TC*szaDgsP*YRWj?&j+^7Vf{R(~%nDS2{YqVkR%DVtxe
z2-u&rbiq%i8^#iBF^s~yxAR?fY`=CUl~wn{BK@=}A;|%XE@hf0Qp^u$o^a_3eDv4)
z&F}f2ycbmKPfZtgO6k8A!?Z49qtf+tv5WKW?rQk-Z|92_FU<denrfiK37<SUa;TNt
zbWY5k@Sl7E=lH+v+i%*#ytQCCv*XQNHSLyw-P}5=y)3UL^s;|)x~{RCDW$koL9wMO
z!<R85C8cHeZtG>smQB$JYy!2$w6#~8|GRPP)}yCSUGML!y}7S;_p-&^Z!$h{+gL8%
z!~Vi{mSMAi*@uSUEDp7n6P+QCIFoGF&S;indoL#=&-lAtb2pR3$)bLz4B@q!4F6X<
zxAUEuZT^1mV>$aepPQRfuTJoIGIOEjkF{;h$_lS;S+~y$?qcgnR(B4ZuyR?0Q^y;N
z6Xq5Hvp;RA`R?G#_T~leJb6w1|6Gb&y28X7Zhi$V0?)jx=6hV=X6P;Htp1>XK_@(_
zpI@k|an<@bCwbzmL!65Do^wvOJnj_r@$_$Y`PoeRK?l-Ty=vxEEL!6r-mr*am91D$
z?!yba=YP6-Sirtcy`xY?c<HhNr;hD`3liAp2lNX@e4eMR|M2(2L-`lJ<zJ{hpPHoD
z;^x7qamCv`{3g3j4s*-e`sWumnH-(^>`nS2u$9k*v^}3_+V#|ZKd?l7!{+`^FYC3#
zzqSZFJ((fW;PltW+v&CFhUdv0yMLcssQYuK_L_%w>Q^WGa(tYXvgpR)>sy}sf2lnF
zYj2m&Q(ZaH-Hu1sz2eqrIbo>D(3-a6$02s-1b6wTXCLJ!w%Pjr=zGhfI9WW4N28@8
zQ-5*6Qr6VWPwyI!?`zyrkul}$(uXYqQp&6gxZd8|JKM^1)u$i-Vtw5&`hDFWyiU00
z(OvV->yLy>E<U%gU#&Sq;L*}*mf~LDEl-x0^Y7U$t@nrV?X|{v3#$%sDi-;2If#Dx
z_%ZS8F5VkcOD>d%yj_yLAcwa&kIzM>=Cy%rN#^l*7UQWJd8_p23%K6l4&r=}Tr>0M
zJ5hTfxdZ3^T`1b9^Ht4-QIT~4*UXtSAHIr`t7Wd_dbf7XDNs>d?e9_Z<yzv>6>hn0
zn|cpw1gtPzAmDmEaam#?v#G?NZ;txE|AxL>9P`zkBT&JEQN!f?UiB&OIjn#0`&@Ux
zt;U(D-%@`sV{5?9<uMOc_FtN}|DNrK7cL(DO>D+jg?%_C>MvmsxwY_RjE8@VvhY1C
z7kTAd8yoias5KtX;!$_GxJY4gF3%!G;SI~~+-ARbhiUr1rf<?u_Sq|PNoX>(mR&Gz
zDSQ3!lhTfjKi3|P$#6*BwMpB$`vSLO(NmS;lL~Wp)qMQscrj7HBA`-!eQWnGP<hrW
z(%@7*!&-B;3p-!Sir4wF*XBgF6t}$22~M_9>}r#ESJaT7aX$XVqVLZfUv_TTDtzUS
zRLrc^<_iRr;yoBOwsd<JuP_zbRvPwiQYCY;PUhkFInRZIIzo#b6uGuDv;{QxYr1~j
z&d>G7<0nJ-+>NieL1lCh1J~Q&be)LsfO(uX-CiY!I;-BKE|F^H4BQc$Vi|a60cY?%
zyBBYADysOR^w~?UO!MWKxPJ+QNR$VAly39#=MUf9o^8MVq4~OvozZUslg$*lmRHCL
zo(SKP%*ZxlU*(0r2^My&xAK{ky}z=FI6ct@1&-0C7QWdJe{3)Ke?hu^MxuYU*ru8P
zK80)$sNB-qzrsoW)WhG;7&-YB7g+x|$8PQawN2RRiM1v}>$go`1O9E|e6jG))6Z=0
zN|p%4-f)S}6wr0io14mb@y@a7@9*0v7|Sy4a$FjBYTsO^4kmvthlO|VRBP40WGM;#
zCsfru?T-tSzs1q@S$yg)2gQ&2elwcor*oWPvN^xi578H|91qK1k@n+QXcWY->cZ30
z(|_ijGC$&Gf4yW%)7pppr%Icf+x8Z2wmVjm#`=5a3FCDuE$0ZZhO6n{aEX6qB*UJy
zzw*M>r2^X+Z>?jFt=;-e*l9(dNP|{NLIS91wrkg?>vPn1{W>+3?cKYk?$7rvj?7zi
zC0%6pOLw+>yI_r$imQtIoEw|k_N21Tb5~FNUy!k1u<Pb(^Em=eOP3f0Dwda*x7AxR
z6?;qjx@-RM>2hvgTTs#S$@7T$heV#X8G=VFOxuMQJ>Y!Kp+3_&J#5iw>2q&XZ9>ed
z^Q_pts#n`D0GY!e!s_0+>cSuY8`ngW-tXBKDQ;`Ec@nqIL$yXJ4h@%s6P$Erzwq|1
zJ2s7LJ%7bSo@gtL_Xod9EC8KYe04HYfQU|>?SX88oJ{`AkLz={9hg|AlfW%M>3}dV
zi-^<j+;k4UE6b$vGq>$a7m$c{R<3;E+;PZ@%OUW?mHAxPL=&s|15);E+bJ}6rAPF(
zNBV0MTYl8*ZRp|XyWGc`FIP|`Wn;&jd%fvg^fe|iCy|OEhOQ=eckx?mTAn=5uQl2s
zTHNtSO?~F-X9Z3f>oxK=&3;&trg|)5ubsk|d<$!KtM>u(7)6{!qFmq2tZQ{TxU2N_
zi;IhoS08U{YZH=^`gQAd?yW5cFI)%^{peEma<;?q+zq?<=KSQ$>Z?fIta$Xrp{!|_
zWyGcSR3}y|b~ThtitsOgWdIVedvGxD#&`P{TbS3J0te*UE+57f0U8xQJ}7F3tx0%u
zV<Twky6oI?{gi!aXQe>Xs<UU`)?RO(b;X0rAvfTR+%A?w_jwN-;j^);NiELIy3`~e
z;Vs@)ASV1IGbhkQGhjn!UBm;A<b9R34rg?4+!CDimyz%5Rrvspg=MbG7-~K};jF8x
zTe4)ylZ^dUUteu3e(oo_RH!oTG2dLK1ZVG5!H9G3r=Gnk>0;r2(?kB(24UHIv0u0Y
zC1jJh0`DX!xL^GFzx<zyeY@}4g|E^BR&GyY;!?b_?!+DDjQsrbt=!@f+w<lwTio#{
zY?a=YSZ3?r8q(MQ+1LGXl=*IXri8ae*lBa##_7Um7P8MaJoM*k@5{~&C;8{hYWkki
z`$X6&!)>A_L-Fe)ox&B>)sLS)2M@+LIW;X)?ljlD%{J>F*X-MlUwXsMBomy>uN6*-
zyz_KH+9%G1j2~@MgljX7&%g2D*Q;Y^#04(Mp7Cma|9%#yM$3g6O2wQO=26@8dY3O(
z4+{%xX>T_!e&*9BV|nP?+uOx9)0tS!=iO5<)13BVNyek#N1h(O3c(Y9-iol5we6A=
zJ$&beOm=X#j<2qvxzX`cSGbayAOESyZVi4~H{l0|*|w&8#}96Cxwh<4$f5rGH$CL-
zo|!zGaxEc1F+{()#O#7Ff7JuW@7LMiNb;;SypTJ8OLb*?&l#RYLW?~-d=>O8`#_ck
zJ?il9RJVQnHC4Uz!oe#SM2eG(b$oR+!}rLj>Uw1<>=byf#`?he%G&7ZyGmcD{k?hk
zFmrx>{-Z~aHf-2X@!0P5_4Vn;`(z{Q`}}>BtUhUasywhgEbT4qy{0=dIWMPg=0wR|
zR_o`toDE5tG+~xQjhD^E&WlIXj)OQ}Ra|9hWfnIr9;Uo?iQK&@L@##cC)HDrQy#Z;
z_j0%Wa{cpgO4MQny_m|#)yEkP3{KyA;u=4%V5Vuwf%yqM1{Xm-&1Rp!sGD)^jK9B*
zDL;Pj(C|g6&rg?H!D%Z`JgNIqtF%aI$LBwMiv3PIetuEoUnDOeD0}emjP@4`nrCj5
z6gwssA-?(8r6WSd%Emljc<x!G2So`Lo-90~cKlP};r^eSeooJ-3wPQxU!=h@At|ZJ
zX`zDh<FC&S>(8~Vo|bxg+TKsI7EUxgYViE#oAgSnx}Yc_!9YP57k2?c(Sv(WRKMA`
zX?FDaJV7~8KPNAyr`}VR@A58vHGO^m^u^+GOKmrp=_dW%GwWPv+^t);B5$7e`F@{2
zGd^v@tZgg?GtRBKlHhUi>*E&KS^&k6=OX(H+ZEV~e|;^jJO7_8e45kx#R*BPC)UiG
zG-cY6ug9<N{PV!*c%JOzD|3Te?6_Rr-PzTppH6?J#TT0K>|W2Mu%(4t%8uMTCK<hX
z(bw-PU2K{R|3ALCsBBgG>d2Lq!5=|~v@V}tx5#_C-W1K?ww4x_Wj-@OXSi?NR#)x#
z^!4lRjUV?<&s?1RIC5{A@4gfhQ<I}-@9~;fZ#U1Y7yI9{nty%Kw|kL%vGzyqEZBLc
zrfRa$w$u-L?|ZkeHvfA1`ti+Mo>xad5XrFG^<X=f*|xUWzX$V8|9t+ko^Mx4qAB+Z
z&}=GSex8c1i=*hdz$S@)`*wq;|3&o@Uq8HIe&H`e#I&nE4yL=rEBhCl_ZPjnX4rSn
z=G0U6>6*ErQu^-tSyNXYz0w!_vE;*%lebnD)T?oQWOH4{u&4gN-Mo48Qqr{E@7%m?
z+cK9<p_bNG#tE}#ojN&Ly|bt1%q?{Tg9#Ir-IG#NU6YcOOtY`0TwN9V-llK;`us3P
z&I0Q{ij3CGp&$C<!td;{=)Eg-`NrD9YuP7Xo}9C{eA?vg{+ph^lG}Il7q69-)s_z#
zj>g~9OjcjvanE+&`XpG}R{6ya)@x=>&GC+p>-C!@lU@1EHny})S;pp9k!`R-;HP?{
z`kLj|Yk#m-uiCfk<2Syiwe@qiITz}mWeM5Xa)pI2&i=%_)zut(q)s%?V85ar-v8_A
zYvaYAd9tRiR89Zf^22?iCWEXjXfI;r>u*M>rxpb4*_HQZo^7><hsT45hud%5x|Nh2
z{lU({hsWoG=KE&<N_n>}5{*s^A2=OhWm?a+>C+J}yU3rMsc%kQxU^VR*EZ_XiM4`i
zY^_h`DL8Y#*ux!my*X*=!fPki_^N(9)L*$~v39dXqv|;+9xa!9dlg!@mMjyRyQ1y?
zYU#t@5BJ@>kf&?$BSUQgmxc(J-o5=E53V{et!FEG^UUy$_s+|g7OQ^#b?)%;J^gpY
zb&o`g%w#gye&)=X6%iX3ElYkPEh{U#$})WMtYXt+TjZR*s<_(oWz;@oDa5b;Kg;_3
z`v=dTy7x!fX1u*A73>`B>wa!_(zgq#=6~KYyNNw8Rmlz(t@=18Anf6BcbTId=Jq#~
zTebx+NZ@8RI5sKlOl9fg#gjLzHQo}#k{Xq%mSA@(B&F!lH%_y;w~y>He(mAsy{y%p
z`_JCLk+vD8-==+=)u-XosKA;an4Xj1^ZC@-%($JF_GP~(?w(kFv!YCSbJ_Vt{}=t+
z@-4^r{4Lv$pFe5uNN3BvGsX2m+p`7vt8&CY_aF07n`Ch9;?#R@9Qw`eud270aVN=~
z=SWm=zxdQ%H+Eip+u6EP(F$5+S7Q#?fL!z9m*PLWzvj{UIY$HTPdIngYID_xtUa-N
z@89rs<oK8u#LyK!Wuxxl4l!kki%Bfo=ig2Hd-Lm=JGPS<z1c3@+H86^t8DSw@Y_x0
zX&X{_Uq~$Yle%It_takur{=}VMxH8~wQ;UuNy5gqX0D0G=|3iS>m&=P$Hl&U{4+J;
zJ@>uf1DF5570y^W-Sz%1<JUK8>Wq)}bY0x)7S7bh8nD_&*Y~*aq63rH`#xHGN>u;&
zi?GF(w*O3~tH&=(n>p*uE!*x%@l%)FUsNZ<WxeEOhvnmd_)6xQ3+V;9rPogXlDIfo
z_m1+6W}k}*4vIz3_}Fip)~FKv@TzuA<k9;nPo?&=p4jSsU1DP%%hLUNXAdl8HZ(U&
zKmOc$hv{E2<K1VbJo4|TQA%fU-8N;b_URX4izV-7nUv4FpZId)(l4<$#D$rK*?#e)
zG<<JpDtzDD+`ozA&K<FmuLst$Gc3Dtak_(8u)O!26~`QS*+n1Sl`EWATC$XTwWe=x
zz4@Q*KYl+D?tOZ?^T-vKYxCkxFH-K_@#zEC-t6ybw=d*g(Tk40e6dAi%Mu0=%dl(f
zbb@dBCkEa21eNTq?qZ*E4{YD^CFi8Ve8(-Ha$4uD6Vun78p^UQIF4`K4PFN6n3sq3
zrakVKT)M&`8)Wy{MLUjaMO|)^U)gbgzcg3G$MR?IB>!3c5zqEpyRgeyl+9Gar9aA+
z>z=NflZZnRXT+0P^VZ4L#nt8fD={wLx8Heh(bpeEZ>R6*DNDT7m+7MBvaepqx9~%w
zALEAS$sD&Qd@a&kb+NZJXAwWY#oB`nPJ1Gi{3AWRvy9(dEz@UR^257!;;Bc<-7A0P
zhTi&jON?8X+po|1<V8dGkL%y-ADu6d1q$SS8kvEU0@u13uDYtxbhv5e-h4B^#d9)#
zJ4Ulr@GqE}uKl(;=zXf-j-9e8OB|QpW0<m7a_!HlSGOFUpYW#Q^C@ko713HB*DT^)
zw`Gaq<NtR*yqWY#vs_p2pObw1CWQ*d)BXC(*ThD;ZIyBT9(DKP^{MgBP8m&qP7D8B
zmw2?zWX+8U)f2x*)YVuXzQ*GmA3lHmta{h__y2BP^?Ua8=>y%j3buBu{TGPWdOYDg
zoq3FbFR^)bTXWYUy}2r3m&K${U2cp2fA_<SC7)iFz0cpe>4&vQS%*Ax{gZ$jid9!$
z9qc<_9<V$|*7vy3q7#=l1sk=Vo~Z2p;_hPY^Yd-4l!){eY%EPoy4`taMp^UB*tAWr
zo@mW+voy^6Y$12V=0eGyddn;A>#84~V6pfdeC_ntA6>6_(j<L5AI@WA?pmbRZ1QiJ
z@Ue(XGpD}T^XEmM1;gwp?caYw|AuT<{IC4hRm!_xcj>L|S6^&jA<wIArc#q;QUCS7
zcbC25mKKo)ttYQub^Sl!IAdmXmQ|PA%U3ThZH#hna%bKA{Iu<z{(b$oS<HXwzB+!i
zqkC50@{mnzUo2SC>)VniZ;s15V;-{5{B(wsj^M1*>RoGm;x^2a(>Sp}`t`-y%7@Rw
z7;@gS=!);ZbSGxA+%cP!PuouJ=qXJ6ckpLVp6#sL#(Bn@o_ehDS!*Ke&+$<{h+$R0
z%Alng_cn<hTXxh$)-^k%eBHTEji+}SzGd?>^E3IoQd2i=d&2XlbJwpux~6Q~)P>Il
zIU*U`_noV{IbE{iLUXE#V&88m9*wS9K1Mfu>V+zN{I@OYpIGGlLh8m%@muR!KgpU(
z3t5QQ_5JJq{n+Z<RBirs8(vQKog-1+G;eFwDcd@y3{6djR<|jebdG-UyUaOX((gC_
zE#p7$AMWrkNxyfnQf0Y%w%&}?$QP9o@7^@+{m<;Gwm^qT`|?y(6QyYdXP*kYx~WO#
zJanEX>?L28bizJfMgQ;8oV0tD>{BvVZmi*IZPI<d{lbfOw=Fa7GNntW=lShF+2(H+
zaDMB&V?~^bo7}k^76u;e=`!5%GGLwm-gEqS>k{6++&V=%x^MpXe?CcBi_)BCP7RCW
zt1FV)_Ps$|li|lF+o>;(2uYo^ZFE{HlCr6lztWB4@6C43Yo~bCmmRv;c|q6XC&Og6
z6fL93>MGs1;5`zXGkNxAe^*NiV+pqQJ9_Yxqw>ra0ZVn(1sAw>S?${Le}OH#yIjiM
z38im#Y+*hg*w=H@qD{Tf|BC#HBYu%A%Z_T_&Q`H!UchP})ah5`zaT&|_2cvZ^B<jO
z6Or6d&e5XNe((4K7t^iJz5M*s@-D<^^{hWIr9rbN+qiE+zO%%ojE*wfoBAy$#55UN
zuVn@-WOP(+y7BvI+&kBMix2(as@eKZ`<?shpZ~0xjZ?cNUUzL+rRUPhbYar`l|I+&
zyBv1P=zQ{5lgxRlJg?~I{YURzxpH1J`RhBZPfm#RTRZbn@S~Y~%gvr1o0fd|ChwWI
zmeW@Uue-FmO#kicx0)>{%zj?i-V%1!$TafvN2zmuHr^pgB6-4hUTogLA1)sk8qX11
zo3WF_PJ*fax5JM*hFQklT3^x(c{`r8{rc45q}^O%c4@Z9p&t{NPd(EAXt*YOQBKIc
z+Wnu-Y?)=#TYu^VuX3T((<AG&cSqP}m>yi*^zrj2XLon^T+0@LRf?<&E>wwng(R%}
zA9QG0>%)w<9)I7zzMNZU?sq@*aZv77H^**QfeWH~=hzo;-Vd66KB9-8-(u-LokbTs
z)n-lIqBL>&7iEEDovG=6!mftJy?eWZm*>i5-v@b5V)sRT7kzqs>T}00%zXWJXXfdD
zzi?!4XH=hlO8~zngKOi%gr^72=o#-c{VVqF+q*5lmWuMGo2q=sT2RF_<^6&^`X8?N
za7b~@)L(I4W0qm>Q<LXvyRS}m7SRg4lcHE^xZLC~#}NVJ9UCJnpRGR^@!_v?rCQWc
zC;9eEzt`WZ@cE>mrrCD+u|KHIu*xDN@aM)>fmiCR3p5IH&gT4F_qe>}JkRp%-gP{Y
zhApe^hoxRU8M^00&B9yFw?iBEEq`#+^~MdMphYXrDOhc8`ugR8jdw_OP2dWf2O`}c
zj&<9Wq_I{>96Bkvq1<50{T0)e-aU8E+Iv0g-WA4s`TDN)-I-T7`zW*6<23#31n$5Y
zo{Sn?Ym(fK{@8Q#`JFj+lLK|#KPEru2jw4ozJHFlx=pUi-dM6@6L0%W<u&WL1Fsh@
zw*7nKu-&nOj`tzuIe{5>62!GLUA@yTcX&>i$hG^|;j2q8ytc3~4}JOZd;7cPC;NRf
zjF<D~eapKutFAjTHa+mtq9tDa+ASCOf*87({Nuyt-z%*uuDet@?U(-3_rdkSWjT>)
zZ{|4q1odR`txD%uJKgc=zYWXe?%eBBE|oY^sJF3+!A@;5&sCXdk&5S$XViXOn#)^p
zkv%EzkW{`$4a;8thEmq4GUmY(Pd@uR`{T@)&huMqUj%Gr{+@O(x#;)F8#7nFXB1X!
zdFIKu!l_@*HYxu>UeF|yD;IWfWWBmK<w4-VH9s;~-ScISR&FtVY}T)Aq!?t%zQ&sI
z)|!@B`9l*wMx<LAPgrd8$R<0(U+d#4%XJzPL^L>(WE^{*J2z=~2k+R%6?Uzu=<Nb;
z1&QeAzYBxomw+nMJmEVMn+tjNzW(y;ThHy9hrd~mu^szaXQSBiZ8B3pE9kh&Nk_Ro
zJNmDdOi^0CvO0Jh|Lt=d4Ug~m`bF&A;<-Odt}ee*Q)T?0KWrQC7hB%%-wxht6Y2Io
zG~Zbw>6p?h!LxJ!*e}y4xa5%{8@uyl9$PWj?=M`Z^!W}hUU*pT!#tj!cf$3J6eqp3
zULKs6V>wMG_K^SGdZjPB1MG7DtTf3NThsw^Mompk#NIOIGF9(vE3b)9Up_c_OEKHh
z{G-gwE}vDk(Y^b)e+zw6(W&Q8iR7!24b(fob&(a@_V1Uc?qBI5{%?`l_8XJ;9~Wlz
zQc2WV!pCLw;km)IK+jWR`YSJ9_^)K~G{1Z5i58DzIWo>SH>O$^{$|m(k2?8r<MGV@
zj@2(8s<$vKVGwa`nY~x~^Y3%dk8P2jvPHx5>`K#@AEMd$;_PSCvtKlAXxltxdP_OK
z!}Aj^vozE$&f9;(!M|x{8<XolS$`3Zg*l0er5_hq+urC&%xL&jXMeu&)W15lZ9mJ`
z9AEe+|LOk%$;XG@KHqL>_Dte-Ti#^3I;W279*i1YBGum2b+7&je^0x&cwV;cFWpz}
zU*E6V{O8A~Kh;G$a<X3(OC4%{@V;%w@z7KO^&O|8!Y;O{gp}AXx}Y^PWyAEqoMeO8
zpR?Uw#xE4M;NYuWyXQ%CvCBT$?EDjPx6Wib&wW{HaLN49BXjXc^Ay>6eDi*m@hG}H
zRAODAF=>tOTFJ{*JmvfLAAS+G_-E<=^%nhQX|MWLx~RH6{mU>db>Z{Gf*g+1s}rkV
zDl}VkS}u)n;FT-1dw*OYN_*mRo#WH1S&UnXceK4ed`WA9(8@heUf<9-f83*b;;~1{
z-5-A(Ywn*`>$2JFEXRDwb93eu7wEp5#sA)k1DyN2Olo6mLG7)VAD2fOSMaLm&tGz8
zhEdJO@8ULHwNtjAEd9FhAkT|U(&x?{OGtLNI^w^O@o|J(@VQM2_4isXXq8(Wm>;s-
zV(Lf#`>m-Ld~V#6ty$*Ou3Ne9$?Pf9j`TO$KQcPjdY}K#xgTbaciKKSQ;zC6aOsHA
z{Clkei#7!R{pI8&BH(*x_Jt#RIj_sdr~f+la))oh;^?z^Kdyg2zI>1WJ9WKK_Fr?`
zlkXq+wCYNRMfar8vW<;#carpTXZCCUESH~gp@-*^<&o`k9);ifARQ;zClDe0#^&K+
z?SM0O{-4`zIg>w5JgQ^4i^ZSaKa4+0_xm@{e9<`uu8;qB+}yn}=Yf%)?>-mJ(?MT;
zY-SHt3xBx&aQ(zN^XBaK{Mx(lq0fs=+~@wZJZ|%>5t46UT=u6?Ju&C}eRIVtuMEW_
z9DLsuH7LGp|9GpMhiRA7U(E}J+4H*gH(%#}WPZJ0>i*RSk%x@8@!od3(4nCDuSK9z
ziFJWMe&DffJi*p}Pw$<n_Q|oHD0)2nfyt>(&S<qK|2}P~&3#eM_a-}O%b9jR^}8AK
zE&Cbl(wJ>MA9()T$GI?Q=AH)v_cu*B7IIkr|Aq4#;_h%wnx}RCSLmzRt1B<ZE!p_x
zM$oFd=&Ad-e_z^=<gAqDy5YrP*DIRQ>htfn3M|r?<b8lOrYcBiW~OC*Rj7NocyrRx
z3l}d3JFYt98XrFYo$2n&d(+C#wa$M$y>@><VhyWR=<6d7*qSpVHYW0^o3PD)8L*Q7
z&0l#@=de$ir&-@<?wx7>VS%N60B`-(J(3gi=M~J<t?6J~#?yDZ<L$her&RAo{aKpB
zH;?;a;6okDT`l(fe>)d%RZfoTUzpvy?#1g<?xou_MNXYR`sItv`&Fyg_d9M(QrIix
zDyT4DOKQ@*DK1etI-LCSlRi9PTv=GS<mmCqQo_zzK0KKpKY}<yvc6e4IxjgnmmE7f
zQA+k~_mdP6F4mbZUuqZ`f1cue{(?YB$%U)ekDs_Cq^zyYbM~yEiTUvxx1^lCy+NE!
z8v_2_JjBFoym^h`QLkx7&Ri6%eY|MnoRHGzuXN;h%*m8pZutI!O_k1z#;Kj6^UZ(H
z;oob2<jMt;-;-}vIh;?}v4>-_F7t~ASEf{-{g*QPWrWiWhv;XCott0X>p3x%=aR)K
zoxYFCyvE0a-luR`rCT{(JwIi7_1EHUhuWMLCgh)pd-iVr>3`Y3Gvl|~X4}O%FYc<W
z589y+n39rGE4S?E@yXLBEclZjBeT-baLJJ)e|}p^2s_`hpFcCRuyBcs`)4Ip)`p%f
zCIL?t-e1<&_o-O$f~moQ8>hHHUOjW>-(Q(6TaH{f<MVT7W^V7q*49s-FWi$ec6aYt
zyLM{)hSH}>voFL2F|6uzED~D1cduv7pBX=Xe?RHt?|%LS$L64=2E`>uUZgHeO>Nyc
zRrFb3pTwWwmc4hrZTfJ@*oevD{tb!b?AL4TpSLI(Prh;^;?kqXQ(aTi(yp<;tM5Jw
z5)cyd=<HPdc1||v@gtA=p9f{+{U0rMU*h7PoRHSGajR(>AK#3rTCET5<)@@A^-g~G
zqGRV|;b(q+BAd6L4~@%xobvd{7r)ChFV%5H>*qY3Uc28Q@ifb?t8b4x%x|o)tV%6b
zlU-rNp;gi-eE-p=3W5Kt?OOhp3jcK8&c!R?ZR@t6z0vD_|A~3GSvF2SZ*a8F@%z4`
zdG}*BXfW6MHTf=;Ia_M~%g(z`FY)8Vqc2{)`jq+DKl0grp6JboK08cMGM@b8`T5TM
z_49vpa6CG6*mFny{3j<of|8RxtA0)S@%y`HXP1(xnHY0$@EIAIO<Y>c#>P+6PujcA
z=$tF-CMI@Df7SmUP+Gfih9}n9xum4zg1O<r8@Hrlo9FzWeX{0b)0G(#mxP4_HAFOw
zj5gW5j{6z&XZa7Gx_@(CNSjZY-~I8UicOWvpTEDCsH-ekyt+H{<fJRI_Vcpl*Dh<?
zAFKGujmyFGq=CVLb2|z_fw*(AvfH(5k@t;E9o@slle4pX)_&gip{6QGNOR)EB`&TL
ze>^#<E&n2L;lew&xA*V(@L>(Vn{f2)HBA@poaE$APd_tv&IX-ew%ezs8gANjs=a)L
z99tDz$=Zuk*O~4rdihUPOfJsjvAopds6$ixYwQ-4zr7bRBVtdzQgU{Njr1y>V-Fs1
zME$Fr$3KfV-Ti28Op<EdnZvDYtLmK}^**X}QHU>WSD1C2=V9|*_6wdrTq`y2?@izK
z-1EGL`hz5f?mnGI4lfvQ)n4dh{VRT9O^|WP=Stax(u#?5d_pob47cYA$_p;k`4ac9
zrG4^`ABHbpXzb_s_x%3u(pD~s$f%@eFFXvZt9^2Er^c6={>hIIkCzv=w)T1R=95Xk
zl5+Ev9Tq}zHU~}wMSbRYtHQc~3v{~F*6i?-lCLMeWHx2r-Zrami4fbeWfC)HCB1v%
z^6`6*ufK=F!-t30Y-arU{k?GQXSIjFzY7=tHrrVKPUC!om38vdS6#VJPen}CZr?ds
z_?oCz!n-F+rhT6x9oH9k=B?@U$k_CaKmVkO$;F*G@m2X{*k<WwDV{^Oum1i!`9@fn
zon}qG{<n5FqYpQ@&u#yjx;8dFCc}ff?#Qf7tLlxJ8d4Tnp3?FA%swx(j_2<C-ji$Z
zFMP+c!b;@Jrthlnj$M}4vD(wI^!T)-?6lJg^Br}hckozm-XkjYYJ!ZU=a;XqkF>T6
zSAW+FyuMCQRBT%41JTXfkMBxy)tNKbu(;&N%EHI>=YLsSB_(A?KY6$E^2N)ix9i_<
zTG1uapmk-DD|b`>+$HY)akKgsnev=DvteC?;Oj2Y`#b)+dT|wge<vs}=l7*o+NG_f
z;O`m9M@mW^J1d1_Yio5*O*wezrsVBYQ#Y;+(R}@;DfH(jDcjY*CT(mq+?(}%QTW@q
zJ5^=fuI^$NQ{%+DB*hkI_pbZ0?(*-y(>r2kIqxri(XwX2uVtJedJhjyOjG-l8P}V|
zvxM>S(((mdsh^sR|D04@_Fzt2^TFp<3FTScpNjsvcOSg*Y;W<M{(a|X1!qUpr`cYY
zi(Tx#Rxamf4tMG4tD%RjPt4r$q2STGd!coT+}w|UPSrkgZ?E^Az12&O9Z87XrX!}O
z7qMeUz@5|GU3YgSK77;D+TA_pq0pj+NlXE)Jv}`daeG*HeOi*c?WMGI^5bW1y|bnD
z&d%Py$#>#R&pUT_ANd!o;MUq!RD9d)>C)vN3WAc7HWU^Ii?!+3-??j8UUuz<zUK8u
z>wMmu%zbZF<6aP9@cP`E#ShoCh3G_1to!=w;@-4!uc#?CpU+wCdhk(kN9pk&fAW8<
z`_VWnb=8LLA1$BFnzmf;@XFKT62S#}GqZQ|T-tdcsA*=`O>XX8^H(;WUYW4shU~9+
zhSNpw@7NofPHgaITw}9w67xd#jHfrd1a;jmTwASsw5Mz3%h)|PyQhc<$=N78yQZtO
zKJICy2ggK3MVtLatVg@WBjeYs(GELu^t$=$^S3@7^@6OpU~TJLr#J2Csl>>4XZN=R
zFIv>W!};*$Qg55xH8Vf_{oTpOt^Dz%aF34e#<d}yKZAD~ZIhD|`Tpt9nv%?|Dc3Jw
zJsp+#<hh*v=AU=cK*QvV&3l%u%Z}Z3?S<FzRkE77U)yYcsRd-Kg!~m*?OlH{_iB#Z
zRK1gp$8P^zdSgyK*Fk+lw{u6Hgt5JhNs(-y*;lxWaqanA56iysS;f^o_%A-gdSB`N
zBUfCu#os#Dwpsc{X{xxqMV-U>Teha(9NfK1OwQ}aKl?dV+oi2Vpz^KML`6jvySko<
zQ$w%q-Bu<iH|6~WMr(h6o!FSJJE>8MT~?Y5t_u@$lAD|R`T6YD>)oC<ahltmz11#p
zd%aRTIQ;cv9^9H`>Jq!VZQew|ZBw<AKi_|}p(s^nPU!Wzqel+3+$*iRyxT87X;Ko$
z4v7Q1j9-IB$FI&^eR*e9`mQT4oFs1>t$&vhz>`(Oc(pA^E5~;4_1e?Q*3nJUIca@Q
zWnR6iag}X5DS1%l#1mHWh*OD2O?-k%GfS_@Z13h@aID>+LPBEJ{=)r7uDF!N+&lQo
z`1Q@wRPn2GR$bhh7GC%6pRu3WtDXL)KYxA>=h`#f-t+vt#Mpg%KK*}rYU)QR6OL$p
z{xvbNQ*Gb12ry|fxC$;v&*&&^<%$Sj;qbFh_W#`l0Rq*}`OfRbKKglewT)%<v<XwS
zJGppWuODc56uK(m^~1*4r>AE8|GebW>E+^|yQi)c{rl?c;`qIFN0uMi{Q8uh*}S_a
zp5#vcsPWcu`>eYeaXWvm{?7C2Rdcm|!E3*jx2<0kW*GVl9kzI}yW{53^iPd__N70W
zq+>qorYBBzQF;EOJGg7-4E0x+tSlP44BtKYDaiAVl`U=k+s`KdG#kU2Zr0QpS37+R
zxVlm+c2#*|S^rIosQrI=65~>qEe93Nh2`&szMs$K*FRsRZeKs|>w+o1OT8-iBpeF$
z^>gmrExyX+$`QB))WOq}ox8^S)PG%`_<PwuY*bpFPuKta;)>=WvpkiD51k*qyL)(x
zOXnK)fUfGw#PFqD+oozIW=!lY(|@0kmosncBafmgBWu0436F2~p1EPl>}=~CRk3Bk
z+VJQ<d;S<08ZgS*7Uc4;d#fo~JzMVivrm5>3iVx&JU;)aSkn67<}9n`j|;5Xo~*Gf
zOkAQcc{WQ?+{OvgZx-B1*4`!4d+_Lv#h=b(tqhkxcOoQ3NJi|;H}Bh=yTp!cb-%vi
zc~t*5`7O_{-`oEv;pv3@n?^ywoxAGhzSv;!RD4ps-u+{DcC~iSjSb@#y?tux%1;;F
zZ&Xzz#4c>QGh4mogsCRO=7-06r9oGm7d}3gY1I|b{Qq9|kN?r%Q<f~#(%<>FSorVT
zxz?6{FZ&<4v&(hkB-N?u$#?EdspUOA?dY<gr7?dOnHd_Ke5F5Q<%uV6_HJg0<9*V8
zK>kDgqyGHV_*YX`yC-iyc10&xIQDeWg(u=~;%fYNOG{_&thAfH_I$yzDvjN`c1yYb
zu2^T?5)^X!{Qgx;iqkmGZSMFi`T3%^_rhCGeWLCc9^3Or{lRs9pMSYWg}$luEXa18
zv!k}@!0N^s(z73jAMJl{RR^+WhUDJ5G=tr7bsIbOl<BU{kNa|VHYkf%|2A8u>YeoX
zU0?1}uN@}&eqSFR-uU@T$hJU1r;ZxXnh2Y^KQrFm-fmp~ug1vOcqxO(3rWeqMOmR<
zA!~n~dM%lm=@P&H+-C3T9lPr0o|qtzmwVqY#e-v|p<zV$iiWAHS8v*%xU=Zg><_C$
z4&M3rcRF8bY01jaWnx=TT}f)X&+^V@|KW3|tu3oQYZNy>oAl{<?Pfg&2L4l?E{-8e
ztoOb4fo2|szpGh<ziLigYImh$r)Tf$?8;vilFv`+B)TqLI^)HS2kWj+KDEoXaKW}!
z|7Mx!&1;WIl~v62u2>@8^jntMD$aOm&rODsJJpVFtr%R?T#B9?3M-4f>H1)*!=lNH
zKtsa!*4?YQ_og^&$CVQwHwG_SR8jWRXriK`OM9!JyrAQoxz;YNZB2cA+oo!#f8C;U
zeHm}*v7UqH4l^@vz9T-}iDP1L5W~L1mzVqREPBdiW@ctn|1aipVT;&hW0NE6yhPuu
z3aQMEzO*_0)MlIVf9v;F_h)@NcbVbe1P3NX&WW$Nni>^Y5(T%qPS|y8;f`Cu(K&0a
zcQ0RD6m_fc&B_v)*C#T!?n>Xr_4Z=b>$2SKR-qZ&zplwWziyG9(Y;qzVYw3+J5Q)K
z#UusjHMZRTCzv{2u=MuH+2OzK<`-Moa{hQ~IQ{za_p`tMy}D@g!h@wkUV(x+p`jDB
zr(Woj=P#|WxFRTcp-1}pE$%5ZIDB1>tk70=VRuiy`S|pPH-*<f1&K@RFIuvQrTTxh
z{xnhD=BSl!Q9e>eNyZZde_Jf``^)>R<XZB#)_UjM=XoJ*xvm#m-Uc`{A6b|_@xkow
z0vjfMn>*=^WeWsDYpXvj-*-17Bux3&D)VJ=fd^lF=9*&ozv1BWWe<}s&o9{YOU3Ws
zbF-T0&$?1Myfb7>B_oA5fA}q4-(TWvwI}uaJsmy^nHO1EPP=dNWLH{Ry?T8yapQvB
zD>-GwxT|j6TF~8F`j*#B%Fs@mo3YB4Nmyt>Z_ksP+g!dlBrxu2fAS<H=iVMk(AkpP
z^6qMt$y9l)baGlS%TjovaeCjMV;2PSu3g`)S5sRpsoTvuE%|uD>QzqPw`PC%_+38E
zPWwWJ%Yut9qOA0_xNe>B(AW~C;;N#ksl=(Bw%*}?g8jbjHT{>v{T}<gm3(8fO_+BZ
z+mW_oN|iB2YVLb`diHtfn3^8EwOwBH)?E#=KiX|i><lb|1XusD<mr0;pg*8cZjJnb
z&b%w%<=t}6r>~eOf3)<z*^!v9ho(G>u+jg`D<#@#q4oOMwON}D{wnfMy{@(J<5h*b
z6Z$eQUjFbXSzpQ2N>r;g>&Tsd_u@)o_r8i+c`V6s_f4MY(5nR(H*eqOwDM|_Pt2Ux
zJs&?lPMl$q`J?iZB##YebBA1oPJ>I*$4^cTas3Q?>#pSUfBU*{^G3nByu9m9-v|j?
z^zOpKhpAuQtX&(BVRFIEjc@+aHC(){PKyuTXJLQ5az(tu<ca+53%I7|n6AiJb>QZ%
z%{NN3#8=H;Ex3x;wdjb?8B6(&Cl}Os*y0cUyb%7e^oJ44mn?y+vl}?po3#8s>$u@Q
zkA}iMRTs7k?6W`HtSkM`F2(M5V3CG<_pPo6(heb$**v#NL`2CupZv=BXWh-7SI@o+
zEaG&`D$!adz3lPMmFE=|P2`ey?Ttyjo#a@4w0y^f$hNrIxjWvJM(J#bUc2roN51H;
zh8YqrscE~y4)6GCp>47_Uaqa<MdCrG7ioL<?tSt0t?a(L7cVv*Jm|>7_@dC_D7PEG
z>d_koEWNz$7q)D%4r7peQGDoL32$s~?~A-Fm+)las`b%{`56wMcNV|M%5e&R9Qx%}
z&IE0dfDDrpJe&vjY%H9>ZqsB|Z66ig9&q{Lk@~AA0<JG^Ub|hsv(E3&nH4VSTO>sv
zs?|tu5xr~Vko*0xM70Lf?_`6pc})&SReorzA3Sf)7dPSV=l6ytCM@ln-|u_Rm_DC%
zuI>HD%PzM(+gF@1d3NF9^_=EcV*@PO7wlfxu;?bg?N>XE{YwtceBIzA+2Ikdnk4e~
z!uOxbU(>h_u`N4v{E@@=nQ1p>+q=c4v!AiG4fwJ8p}Zhp=@E+`t*wp=FFHtyvHg9b
z8Q|`6;QzIS75P(Nt&?Ow@ZD(V^#wN=Jtjpk+<o(Q`~73bdZpd(EDz8q{I-S3{`c+W
zu3oN_RKghp3lGeXzr1Vj@vo*$`hOO-+kbh%u;Krgzish*zHa^gUv%lxt-L$;pK9L!
ztNop&bp7k>lH~lq*ZCeO$?V`benNi2PsWG!adR2B+;04KOMXVHhefdbX%TBCPaf_C
z>|efG7H+-9b9csr-~T`K2bAv=+E@4Q$7+tmu=P9ARvtazV1MkTI)~ByTbEkS^_98!
zdx)geJ^fzaa`zsq^PhNU@fZJ|FIc{t+jRP=i6*Ld-)?5S{`z>yH<e|}?DbC6Fj&<8
z;`f*}i%(wudwlr0TbEdtUuN{qHBAy$+gWSJ5E4Ge{lyIr$9eG#D@?;37Rxq2Fi4!n
zmy@%DiJ_xo*Y~Ky_Q&2{=Vw^5<Xl6{yMJfvUT<B!p}gEle)fZJHyJME<sSXIExT!N
z-LBnMAcuEqUS^pYpS`Z(?5(a2jl;3qFFQLsH~q<5v^$Y;Py1~1{6*WgiShFCzIgfa
zU@N!yf~#4A#nZQDFg`eIe%~c7?%s#D!s>pHem)mhP*IUssv6Hd>GSmUdwO>4sQ6QL
zl*{qi{?GpV5BEx&Z``=RVZu-O`Y(chGWLD`W$(pO>fEZNPMtozvF>b^jcNY8+s|kF
zsQvkS{=eUb=i8SqWfkTzY&y%{Fkyj1P2?Ww#KgqB`F}sU%Rl_O=jjY9Ro4Ie{%dbP
z&)%T^{LI1i({zQO{A6vIbF};8jULI0k4vYs%-mmgHkzTK^!5LXZ#U=fuVZ-dy7nkX
z!DBD8?Qd`F<5io?`Tx(u{X1&S7;1h#6~D1Ny+2|7eEWHp&GGv_ZAy5*an8~1jrsSd
zS7<&L|9;1Bbxken&%Z8<6B+lgPd?eQ{a#V-jKhZxO_)BteajY;oEsY+uB&%j8|M7C
ze%*6XnK!#SR-ZY|E%kqQ{kj+WAM+9wr+6(*_+0<@*J}wG8IhcSla6+8`0$gp>Fo5A
zG4uUDe-?daSe0@rMMhUwRA+xyjfj@EHtTHu9dWNOK3=Ra{q$YC+u<*7t$v|9o%>t)
zjosz^Ow7y+#WMa)(|zx}G>CIr{nz|@Zic2a@5BDS*D}bOI$vS`<EM9GzI^+}_3ejF
z#ka_m)HE)$`l>1^FE1~a+3(-Jt%}zawQJhf-&w~YcA$EOVKUpPQ>Tvf6~-qY@7w#I
z|1WD(bF1Z=ve|yioAai;zH6&9#Y>fk?cue%Q%^rNkm?0R%#Ixvj?cMuwY+BZ+usqB
z(>t^9{%t2GCziSTTMUzraahGKzUZL*VCMCG`}TG8$vxe?$i+VKyIpC2M@L6TUC|Eq
zfCOQ6KbOKn!#{tI?rxiPCHKw_!MAVUR(!eWezZ@?Gcqz#Lr+hv#^1EpZ~5hgJ9bDg
z?2r{Y`RVEDiF4=ndQNV!>}-8;{6o~%hldw#t@M7dyyXAQdKVWLmoE=q6k2S|`>ZF&
zq^6{#G)YR#K}ktTsWXvL1;mxW;PP*Z(6OlhXT!$EcBD@!bM4x-N$wLwW}j_av`Fd7
zl`9>xuA6@S{++n_=8--{Prv2Dp`oD$v(F~ED@rx8USPg;`?jF0Y%iy<TEf3SKRI}L
zk7lpmt5&AtX;txI!GhIg7d*7X*SQ1)2ox0+2}nzKx3sWW%=O!t?0IgQZnQ!9yO@p1
z9_Pa2Yg->YNJvRZQBYQ9c3Uh6+9r2nV+X?qhN>1HwZpfzW?#H`v2oWfE6@c%@--hA
z&&{*dE;Bg^+BeO^#{6IK%Ytjy!uEW>R~@l6OH_uBT}xX#(QNj_`SbP5Oio(V{4h{b
zQreJolxyQ+k01{Z4n7%+hS%5EFW$LRa_7#SAU*v|7nwo+0bSRWa#Bb`WL<Zz{~QZJ
zPft(KfsQVIYO+;(<?h#hm*tbOP$&~QsiC6-a#|a&Gy{X%V!_VN&L5Au^+D=3r=4|j
zb!9cny`@qn;yKH%7IXwV!;Uf*ornz#U%!4enCYXWuAIau(t0(^wX)K3(&WiU`;;V&
zX7X6g<;&U{^+sb-U}$LR@yD{l!p+~ll}!}#1RbJUVkH}*HT6ay$AOEB-5<Vxf4+a=
z1?I+V#@&I@(bC`E-ZrnfonWA#t(|@3{Fm?FAGeCfIaF0yJv%@D{mTyf%HQALyB8OK
z{_xhdTkNB}{lqO>w;sG*{Y1@e_0>ZU3p%EBc-WYlnpQmSHQ$hSRw`p_)W*jG8yR*@
zKAUzpeSWQ3P4%@kk;+^T9z0MeDlSgk7!eQ_#x}FZI^piy4-XHoSg}H4-`;|UPGSxd
zUzF^!wtJnj{r1DhkClUzlnS?O*^=<?&dw9(&K)~7Rr_e4GfM;Og|&|!KMo8FGkf)2
zhL2rLH>%~=uPPbqG9E`q$9cT!g15Kli(50@6_S<hy>#i4;P*%!F}XH%&z&_tjh>yE
z+5GeK^Ti7mFvP{hCAljx9XQWW)p9oNu&}=k<L<kCmo5cOv!B%R^z`(_>(}#Fe|y8o
zP*PIz;7}{~4BP5$Cr)<QJif9r_{5152Uf4&*LCQS(=_|41sfQu96UWa{pMJJQkl<u
zJ6TOlO%G2`$Ec`TH!i9yUbv9)=FOWY&YySp_vhcVdGp4Smq8no|1Od2bxTQ0OZxce
zXh&C<Q$~iy6ff0#wclemF7`Zja<V!ougY4N9mp|Lwzigjzvpw`jg2ag|9-#kUS4iq
z_V$+Pp1b~@o(ErDU469A?TGV%c@t*N>|E^Lf3I+VjGnk+uL&zFtD?Ss{*l^0ISW4Y
z$yhcmTBIanS;X@3<Hv|yC7SjO?;Q&Z3(NPsYi@3K^-{LYzP?WOYrV<gLx)^EoJ}TO
zU&SlWxAtr_ll@YsH#(r=L1lqlyYOqX_m314K*hpJq+;Py$GUZT5o^OXCJP7(Mlf`q
zaOUFXo;YikRvC|y5)-$AprGKyCmR@q1O){>dAJn>JJX(?nra}`yQAdgq#J=99V)Hj
zO=?PkPo6(detvGQMac_+M~@#L?Q?cf(Y(X#;Uc%a?r+tb8ylHHhlY15y0|DkkaJM_
zw4$krNkl|s!Imvkp7wWmsDPCwZ;aTGd0Fko+p>`G@NU`m4v$Sc*e7(@xGlbTAjK&0
z_O{#;Cr>&$I50drJ6pX>M@i`<$RGU|UzTuia)P$3By5e^Sn$wE#->8RIQ^W6wUpq*
zB_9L~1Ur*nUt3%8Y-ak0FPHrv-`QE5bX-wslE^zo6{Y?YCr=)n>~CjT6RkG+;bnjO
zqbq}#KX`lAS5R=Gdf{qs7rBMkUoX7=+WpS+$Bz#m-VgEsBoJ|zt)L(tFxii64RP(k
xZ)CvHzTx)V^U@4vbpa|_5+GN7n)9FWv+`QK{LTNCF)%PNc)I$ztaD0e0sw0bnXLc-

diff --git a/doc/sf_and_dist/graphs/jacobi_nd.svg b/doc/sf_and_dist/graphs/jacobi_nd.svg
index 6c0703388..64ea5ad16 100644
--- a/doc/sf_and_dist/graphs/jacobi_nd.svg
+++ b/doc/sf_and_dist/graphs/jacobi_nd.svg
@@ -47,7 +47,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="73.2" y="142.5" text-anchor="end" font-size="12" font-family="Verdana">3</text>
 <text x="73.2" y="92.29" text-anchor="end" font-size="12" font-family="Verdana">3.5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nd(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_nd(k, u)</text></g>
 <g id="xLabel">
 <text x="268.6" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,341 L86.01,341 L87.82,341 L89.62,341 L91.43,341 L93.24,341 L95.05,341 L96.85,341 L98.66,341 L100.5,341 L102.3,341 L104.1,341 L105.9,341 L107.7,341 L109.5,341 L111.3,341 L113.1,341 L114.9,341 L116.7,341 L118.5,341 L120.4,341 L122.2,341 L124,341 L125.8,341 L127.6,341 L129.4,341 L131.2,341 L133,341 L134.8,341 L136.6,341 L138.4,341 L140.2,341 L142,341 L143.9,341 L145.7,341 L147.5,341 L149.3,341 L151.1,341 L152.9,341 L154.7,341 L156.5,341 L158.3,341 L160.1,341 L161.9,341 L163.7,341 L165.5,341 L167.4,341 L169.2,341 L171,341 L172.8,341 L174.6,341 L176.4,341 L178.2,341 L180,341 L181.8,341 L183.6,341 L185.4,341 L187.2,341 L189,341 L190.9,341 L192.7,341 L194.5,341 L196.3,341 L198.1,341 L199.9,341 L201.7,341 L203.5,341 L205.3,341 L207.1,341 L208.9,341 L210.7,341 L212.5,341 L214.4,341 L216.2,341 L218,341 L219.8,341 L221.6,341 L223.4,341 L225.2,341 L227,341 L228.8,341 L230.6,341 L232.4,341 L234.2,341 L236,341 L237.9,341 L239.7,341 L241.5,341 L243.3,341 L245.1,341 L246.9,341 L248.7,341 L250.5,341 L252.3,341 L254.1,341 L255.9,341 L257.7,341 L259.5,341 L261.3,341 L263.2,341 L265,341 L266.8,341 L268.6,341 L270.4,341 L272.2,341 L274,341 L275.8,341 L277.6,341 L279.4,341 L281.2,341 L283,341 L284.8,341 L286.7,341 L288.5,341 L290.3,341 L292.1,341 L293.9,341 L295.7,341 L297.5,341 L299.3,341 L301.1,341 L302.9,341 L304.7,341 L306.5,341 L308.3,341 L310.2,341 L312,341 L313.8,341 L315.6,341 L317.4,341 L319.2,341 L321,341 L322.8,341 L324.6,341 L326.4,341 L328.2,341 L330,341 L331.8,341 L333.7,341 L335.5,341 L337.3,341 L339.1,341 L340.9,341 L342.7,341 L344.5,341 L346.3,341 L348.1,341 L349.9,341 L351.7,341 L353.5,341 L355.3,341 L357.2,341 L359,341 L360.8,341 L362.6,341 L364.4,341 L366.2,341 L368,341 L369.8,341 L371.6,341 L373.4,341 L375.2,341 L377,341 L378.8,341 L380.7,341 L382.5,341 L384.3,341 L386.1,341 L387.9,341 L389.7,341 L391.5,341 L393.3,341 L395.1,341 L396.9,341 L398.7,341 L400.5,341 L402.3,341 L404.2,341 L406,341 L407.8,341 L409.6,341 L411.4,341 L413.2,341 L415,341 L416.8,341 L418.6,341 L420.4,341 L422.2,341 L424,341 L425.8,341 L427.7,341 L429.5,341 L431.3,341 L433.1,341 L434.9,341 L436.7,341 L438.5,341 L440.3,341 L442.1,341 L443.9,341 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_ns.png b/doc/sf_and_dist/graphs/jacobi_ns.png
index 50c846f4aa2001439ee7b3cecc715dc53e8d1b43..9d2b99318bc6c58ff0938d444f23cb31608122df 100644
GIT binary patch
literal 24030
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO^|Li|ppP6_=(jnEHu~B8ac2}2nSN5W1alTi4l((J<
z+8y=l?3I{bsb!bf%+BuanmXgU>h77EPv^O$Wxd<oaZ1f<&1Qq=-`UR{;o!ObfX8_K
z^T!9BpU?Sh`P{bQ$Ft3Q><_I`&2|wG6cn6zb^~)m<Yf257Z2XMvk@c`D618;>chWP
z>%D~>+}W!w3>j6Fl$17c3Kg?ExVX5u^ot8SC@Co^NgrmJ(9zLx;+O$MfuRpWXGcdz
z4$t6{USzd6L~CQpNuf1STTk6t81mw>zx~lks@?%1AxrF+UCjbX>BR55(=$;}@TzR$
zwMnLr{=9tr@JT}cyNHezOw;vZ58c?9d|Jle$HyfhVS%L5s#(9kzdwBWvT$Q#<Bqz&
zRa0-fy1G7mcXxNh-YU~y-`~eCHB<MWcf?zNZ^+A1qnSMIe6pAJ^Koz-czb*M#JO{O
z*?6TG7_MZQzIprh;j?FKtxgN~fBW$8aK*cw&mX*c)wTcMuhpmCFIQ^kmv3`h>{wD_
z!s4h=Tz6@S=Z}}m=NnXhN;xyjboI6K%1T-xt2R7X{B?tIxq?fG<<_X)-R19J#V=pB
z%xU%2MH@C;=n1?!_sW%!JNs&-Sy@>_^A-naOqeq#2IQzU#|lNo#2y{%l`beQUj5P5
zOWGiTp{TfcVbID`z1qsk%;tG_9Q^$HJm<N)EIG_FVTD}Ay*)b}`Dd+PuYc+C<+I`e
zvep$J6s}~MN}1=yyxn$ow)ydi%I;b=@p1mqp`|Y`u|7XHw>d;>?MK^H&gM3EHzXcD
z{>esZldKOz=b8yl3mx3t*i?i#|NQy$;K`Gar`xvY-*1c2YhS&3^~Kj*TwDcTUxl);
zvmZWsbm^(@*R!_nD0wOL=g%L7>8DTcRZ~$}a_W2aln|}f_ICH)+tQEUyy^My;e%G}
z>JY8Mr>8_)T3QYqJh;&9JU0i&ic6(GfBvla@PP5ppFdesA22m&bnU45X>{k#od>U9
zN5A~KbLY+-#n1Ven3z_5t#xpDcGOkDB`oFC6wQn)D+KS{y(=gt);3{+fQ7ZSvXT;0
zXJ@DAHtX77CcnPCWaj7RXJKJEaP};(?<|vpJ(9)+kB{*-XY<QiwS=vWI(YUh@7k!X
zO)+}z-D0{M>i^d*-gtLMA@kvO{`TFwtq&bO{P5+=&ULZ7l}t^yp4r;W&fm6vy}sXk
zyV%9&onv>Fy_Kq|trZj&PA>TK;9&EIuV0TY@tizi&YYgSySqSU>qc#9h|xRVA*eiI
z_UzUB|9yCP_`}z)u5od43=cZh=QXTfzy6<ddCk2&l_0&xdZkYvSroL=p!{77D16SI
z<z-}KEGR8?y}z$^W9jQ_T6^VNofzZe<G1ABm$S6AtoZqK`o#^2&Ne@vO#blsvvWm-
zMcwbW+l}5{$uhP3`9#<x_m)V}PMNc_Oq*A))@EX6HY|M=a%X4p@>BDJm5lhmF$hIY
zoH9j3W2)DecXy?IXPGoMH#6(S?rMpz`^j2ZSUAB$MZz$t#c?*Tv{}NXC7uDRuXgnH
zUE?=bS65HIxha){gX6&de_!<(4jk*17L=FgcN8!vc@fak-v0PdEBB3^#p+dGU$t({
zzW(T_c)X5qcvY2E)Rv6KMT?ZSWL#wW_wV12$NlyNPfiGyytu$v|M%<kg9hnkWoDNy
zUtSot`t>*AFkh)&wwEtoe)#sy%wk=L*2H=9`qoBofAsmhef#9e!iyFyQkdv5VbY`~
zkl?XiX%9cYHU*A?!a~Q23X4sfHU-4Q^rW4gCHdu!r;6(S+1espOO`L6K9hUq<jKu1
zUS!O%tCjM%`N-ndFUQNy&i?1$@Ao%$m+Sk@wQ7BMxIO$=-IgfbOP4QCoIZVd|8m!E
zv5u~;L-O^18o9;w6wJ)T!q>-{&iHOo`>SM4%uXRYJ39%}ED<JV=E6@;JXO@yA5ZqT
zJJ`U;{NVZX@Y(*Rf>#aI8eGCszP`GeadDCBOvU5>|9#&tVOL{uull`hGs}l}cX!XQ
zD%E0fJg_cyw}7<tYWwhrhz@@HKLP*c>;3%r;_CmF-ne;FQB#vMc2~*8`06(|438W+
zlJM-z%!+3-(=V(DRBnF0Iz;Qp@#D!KA07Sh@gpO{lc!G=&CJBu`Q?tN&#!4JzgKx&
zWqz}?d0xVa35ufgwr}3Nx`;orRCB7APRtGg<MeY^>Ulx&KVyc(k|j$LuCI%gu&FRm
zQc?nCjT29co;-V&bbnv%)u=h2zTM7${N?3k39AwfAt522wzz&d+peYF)5Emi{rOY#
z<?U^8?XWcmg#B$87o=otum1k-$LI6*8#6Df`OLGCWSB5*TH93Z@IyzBvhM%;O?s9|
z=A!-nj*g7i)<iCj_w{uV%egkmG|6#dkjkQ8hmRk3XHl4EUB1ridiK_+K)vbRe0+S1
z+!kMypKn*Yi^E}#RcY4J?-k$gmb)@MI?^e8+V=k`?e!fDN6PP2y4UNdtGlx(u(7dC
zyZ!9J!Dc0fkDcoC3@q;LEKV0}sQB~aqt+hl!_}eR6epkLx%Kn+?{0=8Z{FnmHJs|D
z$|P|2&K;h0dn-OJ;&8~hx@zjdkMrw(d9o<<Nf<7=b7Purv>KB@JFj$F!JV^beOVM%
zg{&&N?K|7dmqlS+)K;(hH_y(_UgV-Ac=yhoBWKQ>Ic0C?7V_<D<^R9mT^Sy2$-MmK
zc%O`=5|hB;Lx)_}hDEP_E`0HEc)${oblphhP3#j+oLaJcdGh~%e=Q0gFzChY>3H)d
zCnYsi(cD~ok;bA03mopRF8}kRkm10IiOSl0*XP;A?XUZL%J%;Hc>6UmJ2ypr{<f>^
zE!Rw+wk=ysGEAgy+`RhF{nBKAyUw}R<zW^3wsosyElNK>k0D@fREMZ#<tLRbQMyS<
zNvFPSnKdg<wCttmb6M-Mmg&>QK}jO<a9iT3DVi_t>@=P;ckXKwF(o5iP=bDPT7Ul$
z?e%+_7A;cZXlgjtE4{ez@v)4{%Xl|!-hBEBuTA+o83qLliyfD$<9C&CGHB_XT_kO_
zr{ZJM)W@PMjQjTO^YHaOI@h}V%l8$$?CkAY>#x+tlze`8>C&aFTK&7%*JNH^wsl{4
zYKiAujjmtGK`TY(*L>n!=0Cqr*19a=c%SS9ucaAxcbTgB%xK^gRy%NSo;0^Wq}4hm
zwM|0S<?mc-YHa4rox8E<sn?UIPai%zJKLh_i$>YoTcLUR6W1O0U3@X5>i?;AS7q1d
zEliCKdiCyI+}g6Qoq3__HDCRFnI$l*xbe)1iOPjPKc(u#?h>i}{jD`d?|7%Mx<TqG
zk(RbLC2j4~IU5B7uNp9_tZFauoSe5+gW=7+z0wQ@)!%Y_=GpA@axOYM%aoZRW?#+D
zOWE^lK6x@6I6K??wC#H9b-UMTefsoi!qlm$ThtbqUZ}0pel_z-*4EH{)8A#6Jv}w`
z7JC@Co}OOC<6iR(>F4EA($kaQ-`m^K(czGlwd&#|XO|So84N;KjlaLU>ztRTw<Kug
zK`x)WcdTQZKCF23=#kO!e;@nn88jrV)^)5~zOwfBH-?6@v(2Yh-<_r#&9iQGm+x#d
zMh2^r7XeSrzFxewHJfqDnM$3rmoE!5@O+bA=d(I&EvSH<G9@I@C~o@R=BK&#8XQbj
z-{19KkFS?y`0)9>{q>ulJ5QL*U=WJjaOjZJoqe^@|D)E1Jzl&0UXw;w#_esoGP1H?
zpO@I?|NnWuzTo{mTL#tQ?f-r}=Ku2M=H&-=R-4n$x9#3-z3<<z>_5-#{~KDAKR+ky
zGuKLVe%&ukhJ;5)Ix{XU;VgT5tM$D7|2q$E^-7y3y}q{g!}ssUPwVfGd1lGV%DSWM
z?W}_vnc4Xg{{8tm!9yitLxN+eovvG^iPW9F)!PsC@4Dmk{@2&nJF32}a@64#*E{m<
z?QKB`i52=w7cHJ$9l7hm=Ae}(Gm5{jQ1hLY@af6PfR!N<wpCjWUf;T7hs5n|xz7D^
zwmx6_PTd04Xy4v+PMI>r=y}Qe#kse)m42&HG7_BDsJJQS`MJ5mj2(7%c1aNtGcxk?
z^_c`@Wo3^FtNTgBR6jh#dhzH{R~7{?6(LYnzG(UK<s1$?TwIr?%LHnOu)W>)^O<z5
zb$xyP#`5>~l5TIybzK>v#Ux<==Y#X#t-H(LU%L;gf*#rb|LMOm_4G6)hKpCPhThql
zJ^kR`(p0w+`Lnal#eaW$t8JEj%}0dAkwxL$eEa=pey>}fn!wP}q|o8$=m-ipS9f=J
z!G;$vUuvqUs!r{!{Qd3iFSCUU7bgAw_SV(h-2CtL6?=>f7HM?x%h?E6m%Lc;Kdz&v
zM<h8Z$t6EO|L=G2(2y`TH}U%?CMthD4s!F~>aSnFivIroUjN(6%kDWB7Bq4=<Xm3X
zJ7fCv@TH&v?YNPF%h!e&J@@T-cR@|YCCis9>*(;vT9+NUv$I%GL?or)EvQgxX6H|O
zb!DZ8r{}@=`oFEqd}k;9`tovyVKQ4>#Y5JVl$0r&TZP2M+x231C478z)S~W>MW3uS
z+s>H2cXxLy>*?_=cI&+qe|vv@{Tz!zrp@W+-MqZGw&mV#Q=eDCbhwT8@FZ1l0Wq<(
zf_!UhYZrI-!{^WQ>qc!ku*`S%htvA|9n>Z-EPj5j;`3Q^!-@|NjNV%-DKQz%Jd^Of
z^VE*ryOpi1c3pZc7rW%r%3$@B)Kp0saTdml7cZuM+g4gs<Wy2p(poKg{K%07(cANG
zY)obk3Jw+&5^7qpLgUPQ`~7!B&pEg899-r*dqd67qL{r^qCbEB{PmrWVd27s9esUm
z`}gm6wB8xhmwdeM;pX#php(-TF8uZ;a*lO5-@$_iB@B~T)O=<HynN31<M->}i}UvP
zN||1I&$rk(<ATDP`2BMC>wfF%#q4NUvP8wg%1TK?gCl>>N4B`yuc7ZaeM0y-Hcwk4
z_}pKfU!7g=w)!S9sb01wg%{yH*F?8Q#l8*QAGKC&k;b*koc_!A_Eulqo*&;MVd!Kp
zekrVDQO2}eT`nQUtzM#HHCyJDGIXw)sL7=j?piw8{y@P~qpS5k|2kf&|5H&@Qc~Ik
z?_0JvbarH|^q+6%=Dl4&FjDFpgOH%0;7tj&22j`3tc_Cv)TixDWb$xvaY;#@L6P*E
zGqMab{U!#r-r2)c-0tY&V){U@ymfESf8EQE5570iE_(K;H0RH^Y6}Z1N2RH=tYwsx
zR<->Q^nZMEnSaRYvkRwO_OPs6*Qd1T_{pm`IVZdESLK{fX39u4TN~HasC?{k=L3V{
zb|)8?&;^=$>k4mgv7R}>L!~3<?wJ<Bi;t(xtd(D`A5*>Nd<s)W>z^8_#E)mh&&sk1
z3Wgs1y?UQppVIncZ>6hFT{PV^l~Z}q@wbnzUO7IGp-7MeX9$F>T(ib$^8L@x&f7Z&
zXZ-pt6!>%oL)3&ti<I8n*vNeH<jH4ztsNfv`u@HA_J8g!`F`ftYyF&;SGgtY|7BkK
zJ?qx_=k>=rXRDu)Wt(`?ka3GZ^!B{g)vLALdL$bC=2{&*e3&_WU5sIQgo{hX|Gz1B
zb_RbAUG>!R@6YE93{#yFFa4esG;tTl`Py$X*JPv8-vxB|^l>g|?db1!Pf1a^l4Z)p
z#icOOLqJ?S{oRI+6UXlEo7<jxy3bj}xBPt4QlWHVp$BiCvMyy+Z+OkO_HgXcSdmp0
zKEBu5ITx^cczQbK<>}e|dZEnFuz0cZqeqWEEN|uS6`1&Sw)J<8B|(f)YhM~2@V>qM
z@ZQYeitV}Fp?T|0zRULV>J@tbzE0j*xouIvS(XWF_=O#~Crp~e#L&^zbxA(^_BLG;
zDP9w)-kpb(l%&H#mK@yuUheR<wc;OMtrisUy~wK3^`rQy*PFREl5g)<F!L4dbme1=
zKf9-^QJ&u=c>OYo8&wKjS6rX*b)I;#L%4%=N9AWV7Doe%Ybyek862{*w3?cm&kBkO
z-V|86Nn*O*(+5vZ`uzFx+4s-;`fvfcdjjlyM;?B7XcDvk--27;udKQnaA!y3naj%y
zzi+=^ka?Vsqp2bN``c#!-DNxWrT4q4G+44)S``20@w;QwDDU^b;qY|6$6MppC%!wd
z^G0D3do{yJEknjF40d*Qsdc;SJ}h|BzIOin_|~^|Kc9-n>?m;j|0^xZ>WY@=n>S{O
zH}{$==rX9VG6iTbcBu$(FBO;?)RATFpxYdv!`$_jVXdu7lsiY+H-QBH&M+>`B?2zi
z90d(71ub)r$O&0%sx*lRSxozrsou<D<ne%kVZ&rE#mOfXJl-&#P~Z^a5K!1Ctgv-+
zd&nae>x*&n>lHXAc(8gb4Z3mjrlZ#8c9#-{mahG}tep%q&&V0EOR5NQsx+}Qun0M_
zbv}rAdVZ&ifWkyCg^3&jEDi!H6K>pObUK-B-6^|7D03w{cY^|>ijhYGJLmtGSEQwS
z#f~0LT3fv##5F4;<dxQa_tl~cFJ_#UwG!Q`6ylmCvid69@$PQ#TMP{vT^BN3M8v1>
zxwfKvVc@DS-?jC`76xT5xRMdD=Hh~g#cgg&9Rnw_%}UZWnKh|;WvJ8&E>jJy5XY5Q
z6zu&wo9;M?h-6Gy9q`c6&#q___lF0KLcLN}N-H|KqqcoGa4J%cgO6#;^lwW4&z~;X
zSIK{T-;UO#r9!h7DP?eR|NmF*$jJ3sMB~)yRxNXJ*YEEZ8fbH~N=i=HxoeT*=Cq6}
z&*U@y9kl-N_JUk%5a+t|_~W+Wf;YeCFFJUaTj1mO=bj?2E4r^<=u&;ZHzJy+H;g$@
z=ciTH7AcURNcO*f)hm;=dbwI(Icb=BWptUI2!E=)T|=C86_dyct_hRpH^2FllcHfX
zVe0f&n^d_&wTCYnEl_RSBH48QSZy0aKLbO<<TIVN4JlK9?4Q93Y7;X&I5kz9gOihy
z0aTL+b+YvJiK?5f-}_DK+#Ji`XFq<KI;?-)`{3Q$#?{N&_}(3zuv6^txvdgqeo`KD
zx)m%s8uoHHavk6kNNvzyWpQi?V+aXyn8Hx;WBH2NItn&5e>WVy^x%&3BjxKa`n?&}
zzPoYQek;?0r!Fk3yvq#E`tMrxzb<j(8~M75u!pyT`Ry4PlpBsQ)U7#ad^JEpR@1|s
z>)Zq5!;@7n&npz1fBnI^P<4h0_J3B~kYq?NVDB`D_$<x%rHA2OV}RrCRfQT%*IL-8
zRr^hx-Jke4e(lx2ovXSz7qGs#x?23r+qWODMdvFT8VWK@m@%W{!i9jvZ`=4}xysAS
z85*M29&2Xbxufti+plAN$FF#v4}bgcD8K!btrg6rE~`botMa<GUdS@h5bItjx>dkc
zRUxCHeJ``9;L-NI_ENe5F>Chki@4&%t?SYuz`$|A!NJhQkvq`ftV?-d^rh<088!l@
z4HHj(S){NiB0A>x&#*-toLd-9)%Ce_G(36u+x+71wVItF4NKboZ{%uX@K6;{G0pwI
zL3~%+TSmq*A;xb;yZ7g7OmvuV<&U|Pqf)Da>Dzo4A;(4kSFBvJglCTB<nDUk{IIlL
zTmhf<*1nCh(~CQEv{#zd!#`Zfcr!<3<xvfd3l1WT)zzAF=BN}DOgL~ckZYz-Q`*ks
z4;Jp}-F)!;p?h&m*4B(cnJ2HiC^7i4zAQMsm-Bd&&kgak!wWyiEpg@YFl}wnaMGUY
zIK|Q_`#D441STVQ2Q5|>O&4oPmzA;#6B(LfPd*P-YSozN5Ut}NqN4g-rA$C2sP_H-
ze->W*mTZ@OuekDIyu|d2uOIsJyg2Wu)EKnLb(RkI%WpSNOnai}KdZlHw~~kx=TsM7
z$0-LG%L+8g4)w`epZfc!?&sUQ6LWf&FLzmXjOBvUnR&L--D0|j4mPs~MnrV%*<<tO
z-rn08vt7Hz5-%=t{dN7gf4s~6xVsPEzV0{6y>+GZgiDID-`_&6RZXuua;$GWsBmnQ
zIz3JH_;LCFj5B?j-ra4!xG7cn%d3}-3lz#LDlHFRzRXy(lX=OdO`VTdmcA~iJkF={
zt8CrB8Ot^ZEZ_fw>A3wb4%eGEIbPfn?X@a%KD>NhlZ}DEy1Kf8oC^$ma&lX}wyl1(
zJ$rxR_4MQq>(_6Sl(Db=ts_>qU*NWXO}p4X-3y94w0He9bx%0#z*51oU}3hiNkJw<
zx%zjn`49iUj(now6P-SBg^>?~?vW-|ZUJH8=CiZS4<A0vEUe~pfuCJiaOPx}plv)p
zetv?tw%qJUJ8SdtZn?9dXz0h9r(HL8@07g4DAL`%G5JM+Msd-F;+sY$y}h+Mp7RX-
zzWJrTVt8k@lRMd7zWaJo+~Kp|^AEYdOJ4S(Bdd>d0c&SppIb@EmYs(cl#CQOG>mm0
zo;BxRkbRw@=4)t9@B8fk9+ETu8mBK(u$5ihC)0T5=FVf^O;y!rPClsh;LV;KAFmlL
z=a1L-)o=T|TvAzim8{=>btR?6a&H-JYAkqfZ;L&&Db+T+G@gBDOgzW0bNTxpuK)Vl
zFy%O3x92~G1A)&nHgHwEdbaY#%{A(i_iLRvfByKhv$H48oEe#ZUPC9PbKa~ZP*c!t
z>KBH8f2+>TagNxqfV-w9Yx;_*?-)bw>|lIf|A+b0fluM5W}RM~nowu?pF8dA{M2I|
zulmoN@#&E=<w`$4&-7(&sFtXj-<%FMUa13DuZpgX-tHC@G|6**A~&doIWe&R8^gW*
z>s?-7i`%+y{oa^$^O++iOk_-#KRw&~dCGg1wJTb^7BewCS^Y`zc~|V_Sw^W`+w$-C
zfrc-)->-9?t`}>NaDZWsUG1$q3$JQ}=21>)I12DoF>H+zd>Ycc(yZFtJmYFsMpu`Y
zkVF3aTlcRVkx5l$RVe+;@OkRbg3<!hbdRt1uC5L*{QByu)Yh{nPl7uHDJO+^<n3hM
z-r9Qj)KqOjDXFfl+1F=T1id~6nz`wz+QJ?n64?E#v%Yx3^e;<R78UE7F;3wSx^esF
z;(*Xin>{velhEVSd&al=-mfp0{Xbp__Mf`D(=k-Wwo1g+)%C^2#qIxQC~&;ExS0Lh
z+uP}jG;*248HEKW1`2g1Y~YGmE$Tao!7Ih+hNYF$(trgD%FOq~qV`|$eAc4mEBLAF
zlL80RoD{!jd@JLAz1e);Ao&<i&fQ(2&1}4v<okPiT*AV_THjigzw24Q|DP1YgozUw
z89sddYP#dt@#E|-U%o6A*!mR`wVX^mRSe#34Za3!J^RI*BC_}uK9uV^bSgA<@9jQ$
zZ?~?ehsS~J^?Td$_y4`7@RPZL-|h#4SL)H*fu=b(0{(xm{{D`UAtr{WI&tpYxrP7#
z)pjg;xzBv9ENB|bXw@5m4IIH&)352WY<$78Aw<`K?|)c)Qj*fOb+O(3_WySHd}3#?
ztq$8eXF}fZ%ZCm*Sxnaw4~dB2FgG_>tG{{x8qhpFE87|xC$%a}yT`m@HS39=^`@JP
zpZjgey)7nR_d^j>rP$jaj!jNVO8R13{q*I9h0S%1?cWc-pSWg?j!EVvmwMl_vTgrl
zLV1N9v?tD-+1dU4ykm4s&bxq)6Q^u$F=w1oOkm$B(;68WaBqM9M$QG3*Q9Vns0J3Y
z7Vy@5yP4k6)#bE3@9u@|`SCI~6$10-&HME^c)6czU|?YD+gh)w>{-{>$u0@f<de7S
zxwzQ<b-%oAm58iW$%@(L2}@@%M0LjQE_?WPXK`S}gnY1_Q*@Yq{@%JWjFDN@`M~$}
zF^yLaGV<}af7j`qTzgVr14E;2gXx1eZ+QIu{r`Nq?Eh<4?eA}IFQ0!bZIt3M^}VQo
zK*Nn25ocx^v+G7}amdKfu>1d~c*&9_51RSyR;=EhFcoCyj~^9(7T1P<d3*KlorMAu
zrwX=gvTacFWzdh`cH^G?gNcd>)vvu6+WG(URaUN&+WPn7@rPG;-MfEZ-u~|w;az2K
zyB0dPKl=TCfBW9OwOi-!uKQaB$_;{of&#9BdU|>hyUTPJEnd93RzDh&AGFr<^sIb#
z>-O%Q5A(dbT-6(PDJGO|y!EPz!M(qZODpuQk1Q7#m(h=Xj13z$Y>1kk{qf5em!Ke_
zclY=A?=F9@q@%+Vv~o+>_bsmA9K6E)^nn>g95)^&@-L`=eok#?d~Crc{guoSOY}DF
zvTQiq);iO=Me6g14-M_@?K=;z*bXU5p6W9hp56QQX_1D!%?feb2G&(ft6wv!+&;SY
zK}W}l6;`^;p9`!ly!{wtQ~NYR#FhMK9%q@bh7FQh|2SP(Ce6gAW6fAH$#S7bY)eh*
zzN@^9lixzJift5|+v?Vr+nS1tnG+szJ~+Jg!KbM|-!Q7IJ_t^zt6m!!Fgyrabz}X~
zi@B`Rm!H|Z%g7*QH^gE6(;5w*3KZ1NWL_c9RQ5!`Ad(%_>rT0{I5oj%C)bX+GmJGm
zggy3Y&9`kxF@@+!ea<jz9s7lgmxbg0|6rf9XOB<O{#^^SnJ0%I2|bWv8^J!IqoYS_
zH`k4l)&+BGYYg6<xA!etziW{^Q&^#>K_qA%NpNCdsU=H{{EPO6om?~4a8xs_J+d+R
z_=l&*)-MPWn`tegw8;pf;1$Cr0h37KZwyhKOM^ONS{I!;cH6~e>(>lPiC{j)>+HKM
z8-9A}F)6-2DCeLpC@af*ovrT1=gV@SK6u!(i$(^j&Ih(lX0SRX6SzRjVd1U`sR<{t
zHh`Tt$s^!gSV0=k3&Y|~<xXXFW-fs#{0fo0(!bPwTwF{QIZ~f9+zR4fF!>DU_fPK+
z`X#YfTUQsiJEsW2lfsQVN&?mDBH7)Rf4sw5iy1mQPJmL#jay0r?lYAc3Vv*#wQ2Ka
zL)q8cLttwG($C49nPJGBn3$-xce~r-gENiO3%<XLb#ZfBlz6x;G;8|AiH%K7O-9Gx
zzJ2@f{rmh&61uY0V1qBECY03Qy1-#DC&iE9fRMq}DYIvHn`U2o@a^qwwY~XSSz1wB
zvsybkIBb5u+5F+tr$dWeyH{N)JJiC-!N;ff`Qmba`N_v3<RPBdie+>AzFhY!gVoLH
zDh+p7j~MmH+spO!^?CUFyDxU@oiJlYhhg$D1tTLNfBU~BOW!VDym({P*R1AbK0dxu
z(RD{5iEpYN^Wxu^rwKWLJ8GKM489JFFDfW1GRDQlNmvvlY`q=7w@P&XpHJM|^6&Gl
zZ~yIn{OHldtE)nPJnGh8HHBf<jvWd%HhXTJ-)060REQ@p2^a(z@tk4VP_`vXcV7L!
zN*SvXj^E$kUzhjy^>r;QENp!{XU?1lj~_ELSd_jJaS3$!{p~I9x|bIgGH=Vh9j0Cw
ztqo4bAuo*#wpp<7OyOZJ=GgJfCGbeM{=OCd|D2qhzC6FRHM{-HnKN9sj~zLppsC5p
zFk#+2K8B173mOla%E`%{IB{Y{kWTftH;pbzjWK%e5fKv0d}cO%e0)6ov+UJ+gmXI=
zoK<aj!??yUP{gqEQ_7p$+t>SiVxRJbLF)Fg5Ur`N{?D5}oqa*d)x6Aa-@ctVf4*Hq
zYJK3(Pp9>hA06rZ@Zp0)TAG?!?yVN_xC+K5g@ijh3Qa4kzlwn~zn4J3GWHA8xEz^P
zmnKB8ElYcLW@htZ_x_}>udb#}vR{y*U%fUgI<b1D58F&1HU`iHH-mz`y?kC?-mmOW
zpFdw*;MnZ7U!R>vBH=^Tiwg@ub%v8u(^=I99cE`27q_YJ7`HrCO!&rdt;a|0@R3g8
zkH228fBfO$;nZ{OZEc4xU*3GE|6nuw>-AU9vhFE;J?)_FrAwE-JYVH3z|zv*uB@xO
z_Ezp|>u(HEo%;KJFy)`0+x;h|b*HnUlJ;T62a^;N&M~f;$;vGT8s-ep5RtGbQ26%#
ze!p4ntrzF#TNWRCp)}!=Y7}VNDLg#<&xgbO6|Yt<XJE+MD&^_vDPfi~<KM2PCZ?M2
zcgs2W_}q^7$uds)V#3vwU{JFrM62+{1w|KE*O_nrUK96WSbJoFWAlS2*96w@u{j8?
zS~MeBk{+*axXB!$E!4@v$;k<_{@2&n?T6d>Uzf9AoLan+D?B`W&!11HXPD>9y?OIS
zKuoNSSK3U$*jQM9@0Uscc0rqqkB{|UR&NMj7vs1-Zm&Vw83|AwuQin```Vg=bFIq_
z^6%MP-uJMofpfuBP`;b|(BCmAYm<)PL`|D0wqw^O*)tSuDc*95r69PSFF-TPtVpE(
z-=2$~`}+Doqq*(v><yC^KFGbjP0`Ly?)|>sde_#)MyDCNhk~Y%igwDpzP|qWT<dZH
zLBU35c0P$5^X1iLFRSVq85u!S$aVjIrsv$)z_@PRx{T}VWcU5~<UM;0_X%*>uNBL-
zY*Xm8YgsQpEX{aw>%^VJ88PptYAa@$losX3$HzBU)jN0!K09*cNYveM0hTj!t;LI<
zpIiGuN?v}x(fP9S^5dIQPiKA2$vy-&uBt?^W9`}h%nj2Rb<fH=&Hd2ZV^YqMq87vI
z<Kp5bIjwQyURDK{YaO5gTglWNTsO>~GYCaWgR`PYdqd|M{^ty{PVn3RVVLTbTA-t#
za3JCED`odS1yxm6Mn=XLx3}xxxqFv)oqg#m5k5H^j`H&IFE1~%@7uSpU$sn0DOpaJ
z8MJQYUoumMQu6V>*6Guy*X^`s`10zi_k4zZ-|tmN?5nYySNTjb=l(v~;^*g%HZrq+
znR<GA&dnyz$!ZU0rq6Tq^W#f9H>Y#S5|u4EnRA8vJ6HVEh-GsV$z9K;Fwr!LDZ}aX
zG+ph@=M@+<M7VUKws2H`f9E<~FIJ&Tsp{LC&aK(kliuCgDc~yj|9k!a_NS+(KW-I|
zV_@)^V<Gr{|9?9nAtAZ%w-uC(0(SB6R5Nt0VSdhF$HvYl(=dCs^sbVZObed0zdX>$
z{PA(WJrj76c6Iprq!$+!{xWN3<3055?(VZf`htO(bC^9+YG*Lax^QNu@x{H><vo(d
zY}Mc2U6tQo`Z{dp&zicrx*gTu^%^Gmu920M<!$T#`}c3*`+K%4uD&`hY$F)R>ZM+z
z>U_Y5q4SkBA7l98i;LYqempM!I-XzBh^4Twkio01UfNV^rBMBY1B^Tp1`O8a?~XJu
zGA{_wIF(cW_{EEkJ9lCj4m7j#D@;ClYL2+8U}a_Hhc92&oZjy0k}^f_{^cxJ(0UL~
zwT7z-(@*n$<JQ^R_;p9&<1h97y}h9MSx^PS$jo-&_HF6b)>gLfr%s=CKHSF3I3*`C
zI3y&cz|P!UysWH@ZEsV5)YdFfJ{b!JhJe*qPn<dDm{?bL_P&B(pk)c?e2pTG87HC)
z7}vB-(~S<R3|+T)u`(AI7XyQ$qT-Iazg8hyQ}?NVcyzRzgNuuafrXvjdGW;ux3*?;
z@bR%R#Ox~J^qpm5Xmw@MoH;RR{;r)Zi+{PKMD3dI9JTg@(*>8XCe8(%poJVe%HB#P
zB_}_8^QPy1{eRi$Z8-;LnPxLE#O^L@ZEt4}TN~Ayd3l+lt*vZ)?N?DT-6)m?DRv3p
z-`)NAuwDMqWPdxy#6-og^>Mv{i`^t^-*pHo^Hix^ewUW`cl!M6ccoR8W-s}@cark~
zmut<O3phnYMH63LS=rIu?cB`9yC6X0L;e5n^}l{L3U#t{c6Lgb<w)GC{T^#m@qyv-
z@qTlU57*X4w>L7ggIWk0Iyx>sK0Ik>XQh7GxpCvhj^5s@`|av}Dee1L6?}J(r_!d#
zdVWS@MwLxsJ`BDKvahe(QTrRbMkYW*Ktv=Y?V|g1y;x9_<Iavk=D4`Hg2F;W3wbfI
zHg0jf2iMj{7ZesgJjAcGNutg9fDVgq3hxYtSse--pnlq}+Sv*mzbflRGw<x!*r}|n
zv`SWwNpX{1jG=>zi<@l}TU#kZ=PUbf3_^kv1D94axC*{uT%vXI+___OEQ>*%!Isw6
znP2Wn^|Ga(n{)8)?s7p%$(8!6(|q#s^fqnYtZlPidSUR&kR7$Z%XVI`sIESI^X5)B
z!)PgR0TS}kvO(4PKpJ1itJXVrV%9`%W?SsmYm~_}W7e#$eYL+I9ctw+C@uy~Y>Vkc
zH0&&XE|oid!h{CR;AJ5daZ7_7)h0iDb8~Y?M~BAuS!ZXPCqFqcackH8An;1Z#a{f3
z)2}e5@GHzb|KsE1hc8}qeECvhl68dx6d%TEJW9&SAHQ7o55JN3<;BI0&Q8tZKcCOr
zAHTIVTXCuvZ=brF+M?3e*Vv9TF){gkR?}es)!wV7xF~Jl;ki1?ZLy=16VskOdkhL5
z9LU<fzv`<NXm~#7{=V4#(%~^NGNAOOzwgJP45k+k9|oqCuf208Cg;u$!TdcR-DdWJ
zRtfQDy^R7Fq#>G)7kC+q`4q19gsndM`MiC<b30$+|9^jfJzlwTrG}o~x(#zDPZqAJ
zsbOGP?l%`St$u&s-h-yHRwW0v<=$Q;d->8*Z$%EKxca|ev$n5&4{Fl~F7>KnIJow~
z3OABlNMSzZ@9rGjlzMtY$;(SdTPqtUN$qEN@cMQ4y}i|s=a%1dOh`!BIxq1g#2OaI
z2Vn&v%8N9TK0P^kV|#x5%qRRBFBwH#Hy--7^!c-=PoFY6%seah=Iz^w^XJE}wOsZ2
z+1cjx>-E)qXQdR}xqn}tlauqq_wVf*T^5y}RHo_0c7diq`|bZVOr9J(^<Dl;h&3g)
z4L%GjccHeG7y`7WUdY-ix^4Q&lnEzO7#iGqr5G7Leg6FL*|TN))$Hx%d8JHN6n!fH
z_9n9C=hNvob`&oDchBnHy?Yh!c0T{IzWVE{)@NsDKYqD<K4_|VSNZ$6rRfn?de62C
zE%%>)tbTh9^H#4^P)C}}Q-x`J(_*QKCsSrv6e@vMV#(Om>^SrD!i9i}s;aObh7}(Y
z{%+m1vtfJQU85cDQBkx0#e|-jWy-xaYU`mDfs0p_)P8<;_UrkLVs99?2yM^1d+6i+
zdgsE8$3X2GQ6ZKBQG=@|npn9ntc^C;5aHsHu@LzE{k{8av)nJw&(E<;E)nc#Zf^ef
zK6ZB*XfChr$3u3TuUCQ@7`8_BE?J_&BW>nWAM5DIxbOEnYZi9)#mUF}*uGmAJYd-O
z|6lc+dwX}^k#lZ!V%!;%SMX-}{5qxvuGh@h+(B)u%l`Jf?~f_IxP97c*RswNn_g5g
z%w!1i^-vK~QBg^FaG>$U_4V?6@^)+V`POPb4-#FsZXIaVp<(_#8_;4j9UUHNvm8)^
zH?HcX>fh3tGiQRDFvohO(<d-=E$T48SHXPo;>8#D_t)<{U-5G3^n(BYYC(&`8XFsb
z{QZ7^W71JBoBw}4hlPrPXN5z(!r7LkaLnLbu$5zuXa{>Mf7X?6|Bip}omXB`;!;ww
zW#6}XK5B=z<=z&Mm+vpXUn`z{eVy*+8H=^1>BVyGjOqLO`ugK@bFDi%Iu0~4v-6Zm
zU$p&wvE}WLkB<w=%8p%H>aD%!fAM+S_R!T~5AFZ|<S!~J5|EPW0*x`>+LC#-@9HGb
zO6o;kg@PTWRwl0nwj>?pHpn`B{rdF<_v9IN?AW1TXt*)#yC@4|@$+-0yS~ou@AsdX
z&g_tqlCtx-cXw~EYfeti+N3r7kc8{S&$yZSLX}D8g(G(qC(JAmH4qdG^%D4}$8uKA
zVbQOCP{S&;tJ|St4L7)e0rhWWnABGN*D2#m2n-ag`};L~$+Bfi*4ENRJ7xa;`v+Qo
zb?5Hgv$Ar66MZ#fIcC{5xO|;|RJ8%Ln)%Vu?vMNb|K)FOZ7nD+Zr;D&e$%E+6Xwq4
zwYIh{d4Eq9v?yY}UF{iJJ;8~-7p68o6fl@rx?zT5!c;GCZK$NgRQ~?nQP5Jso*o_z
z5w1D*^>UGsktfccJvvP{T4DO>i|ga<Z9bndK5_D-VfhOem$3CEk`mV#RaX7iQDdz6
z{dW7r88bR`qqjY{u+X{U<5BU`A?)R)rAIF;blzC|yG+Kih-JEd{IM4o7oQa|6rA|>
z0muOxXRvJWoUG>I=XdPG!^5jfYM1-XEqHUou;kU1m3_*}N=mVkGbSk}6uUdSY)v&R
zW{9u-dNpf%VR7-{J(ZtdDM%?PX`S65U{Vcg8vT<?R}~T#Hmp0dS>wcc<8lp`l-82e
zgb0pVC#)iT_!BbQ`Q?u-^PR0_1F9e;jniz7b?C&0govo^{Ur5lpXq6EhWxdgeL^uq
z=bA=WwTAES?;rp9`T1#?a19ZQ+FvGdl}|;DT~co{F*9G>>22=uR_Bwqm&?~V54E5!
zoOtulfktM-f(HkTj+;vH-rADc{O<1V*@{|9O1GD;W<H^qp!7Om{WFGJH*Y@t`F#HI
zcKN!DcL5z8Ib7n60+G|JrZO-&9B$)1Ei0#{v}o61BLkOfN0r(e<ZUV%tjpg?$Xw1a
z*-`mfZJK_3--izc#;$HIDYHTT+ZB<*v?KMjn9nSem3N926%{=^JSxtB)?JvzN=ooC
z28S+Px^!Xq`Zx~{4~O61-uhO(2Q?6m%hw;dySx12zS?RYIU9+x&={7Vuh;Ka($wVi
zS}GK~tHkmDzrVca?(Z(=zhC=3c4uz&mlur-7A&~cmM^Gd#8?Abdb%o9yE(Z@;lSzB
z+>MQm6TFtDb@g<dFq=A$`GlOqDz2?jz1-q@3l=Omu;jb1m)9ZV^ES;79we}^vVsN<
zK&xuMy}kYL$&-{VZ@;{}3@Q?~WMAh4t=GP^)Y~xUhC$8ev*y3D^X~2G1a+x-rA!)p
z)QmIsr=68jYbZT=`?mDGd-tC4HFtE#T>>ZSnYTeB$v199sHmwiF`S!k-+$tS2gs0)
z{{HnF?w*@#4YH)>>(y`x+bR<VP-5-q>pOPY-@f<x{Q7$je#zJUV3f5kTeI6dDQ(Uv
zZx@%Tm!>u*$~vs-{qm)xN7|e(`}(@IfxjOg?|*z}XYmZ1%1!?wDk?0hzP?H=VdiA`
z@$dKhhwt9?Jv`k0y1(@GHQw6a-%MXHZV?r`$?W0cGHq#zV#YUyAm5bq^u^`x?|u08
z?bwZt$zP8P3kwHEL_{Q7+uPfJd3~Lqq2TE$Q3efT-!-YHr%heQf8z9MP^NzK_APH;
zdrQlM=kx3JivPa6ynNxs3{VyQ;6Z}Nnw+23;G$%T0*4NZuW1>mz<qg{{ocKMAZPJD
zdzE`*1LOC1cUN!7O-Wf|$9U$%2?mA}Pm7wf@7%dFVcxtvleRutYtULT4?jOMiCdy9
zj`jC1m2?NX2D)5c=DRWNtkjoxcXv-JkE#c?v=(_uiZz*)n}p2Q5a9wjdfvQw;DL;F
zv7w^k;>->+r@m0#zaT@gOLTqEe49!m(2^`U+o}cr^X&=>3J$CcUS9C|nQu#5+pG22
z*Vae|1qVNT{+xYnSoh`S{*SMQ#~%ePd5hUu#M&!mx~gc;v>wg{Qv<Z7o;VxoAmR!h
z74%Tje98GxNnq8wPGNN=TU*)UXJ<6ar@ni4clW{&E$y85PoK8x#qMHgsB6rKi<7gl
zvH5cS$<wC?PoF-W(WwMl`Tghf`5W7ErGtWk9z1%~q#3*{;pV2)3t3x#y`D2?&V?O?
z$qWr4TCTUZ<$~6cy12L~SXxSM+_>@TZ<YuRwT7^ytE)mQ{(ill`2IlxxV`YQt-+Fg
z!YXY&J-)ZMwjSP5`1rxwx4kQamrKow-&0`-Y8vOri;6DwXDIEw`SbI0K~d4A`=32J
z+Wo8e*o~VvAKpx#e{}PCJ8p&(Cr=(+=-mF{-|zR*xzFFc;b90^88X#w@xB$|oC!fe
zLjQi>|DW{g%E~*uPXs~p`c`FcTN{~w%>WI!IxQ7%+#p~Qdi=sdXF*xn-ZyV@eCFH9
z&YL%nt=pkb#xm$>b?Li1lD*RAZca{3;Dm5sU+wP?*P`=ZuHRk$UhZDiYu%DpS2!OZ
z>(%}q_w(mZP~+#$ojV3~e=7cd1m)MPt6uZJFdo=d`uf3(7ae|ctwJrsyu;TEIZX9x
z4P70U`1RFQ&=|ln-`Q>d{{H^lF6gyu<;~yjE~T#FY;Dd5!rXo`IPfm#v#bcI^VPh(
z+}}McOzhF)$Dq7(u$evl_r#!;BJcNpmpj%k-+z01K4{(G{o3!cfByXWaEM#~#ro4{
z&mNs+njH`lk}`qe+-!6H$jHb54H3|KX&YPHjpgs-nx`H-Jzf7eXkpvd>~Iz~wnyLZ
z*Si-L8QJ}Mq5R|5uQ2O0@6h!^2bRyTle)e>9;6VYtw+{c?DO;U$FtY(O?!8tqhrmi
zME(Uk7b{MV6#rqsxu#L_n6NuPKmVEe_V*K>_Z;mOS5{D9cz$lK^Z$Q;Pftl%+4X#0
zHD9l^`LT0zt-tOr+w<j;H(N1N>G{0N%X%GeAM2HVd}U=Y2QTkYPzjfEVuI0Uq5IYE
zZC%{l9^KhlyrcBB7-(ulR6A@&jkR_0>Tpg41{OB9q(d#7GYk@$wnXWE`t<3HtdQWu
ztB=D9!d_kdU0RmS&(FW-^EvC(zUg|8VuEd}zBu&D*=pImfA=o#-DY*)SxfZa2TgqN
zAmPj$%gxgSqwKoZWX+g1E$z#nb+Nk{7=${P_~<GqDH+*bV^rCsCpMGe--pBeGt6?M
zW<Fk|@d%U=+2v~z+E#RQ<V;`3(-X$c$0!`h*e%2K?#fExw6n8V86q|&u`)O;zL@am
z$HyDHO0~`M@8z8P(9w~@clv-pq<FUvL-e+s&iVEKBx`?7nPL*TDTNcXDy^BF|Iu;z
zdK0U6`FS&E&iwJ9nIF{m$l7{)d%k?xyE~n$!`C0Wc@vc3*iK*S>^S4OoudWR^FFB5
z-oUuPcedG${q^?Sa&9(Fm>}@y+wJ@t`|I}~RjUWp+-<zl21QRia_;Qdc<b%`n$Nx#
z78VItRs_DdvQl`N@9eP5L@%X9$3dyFl%aD?v+Fm8SD>va?0hl~K0ZAEzOJudn0tHM
zGrpBhT&+y%esdaj@2+mW4%!Cs|KHyer%pK??~}c_r?U9(&gA2Lk~;1COJ9qDTFdfW
z>Pkk-FQq1^h}|xAa0yK{<b1II|KI$aySujDDK?tPlfVD3S=pN#j0~Wb>Z;Jya_JRQ
zvo0;+1SQKiH#f8I|Mx3<=I8Wta~yMWbZTm91Y~4-GA}QCxcB?L!&5Ya84f7?++F;f
z4^)`Cc8l3=`_b9ab8%{8qGE>9>jXp2gvZBvPmAQN@yN)?kabV43SQ=O@W;o;UrRg7
z-rws@pI<9BS<Sb}N9}U__a~G6AANdyI$~o|>%lNf7nf%$9ET2v9*|*D+r%a|nc>*c
zql$WZ=k6qiXsM~OrJtX7b^pGapGGmUvAx?gb##s_bZ!@rlk2;=Ih|SK<~2Qieg5m~
z<J}`7X8gMa8hJG}6$N=UL`yX7%#1+u{FaUtQYu0Pq6QO1H_l+$urFd)$;yN8l>74(
zgXg_@lasME$|V2ZodpG7r^nZIy7fv)#@t>RtPU!Lw5D=xPCIKfi@|S>g&-#<Cxchm
zGf{DI=Lb(@lvXj<i#I(JFqmk%VFpXV&reS!Y$^<#oSatOdG_z`?;qdy|L;B8Eq*;Q
zrA<j$dG%d21qFt6>(+5_ajp9F?0RKo<%Ez)XI5U#(wOSioE*e=Rv=LJLEHhCYe$oI
zbsHHO35bfe`pz~BefjI}@9&G9+xb9SSzcRgTBWI>abSM^KTra7S{wHGy#4<pt=!@a
zQ~o^r^K5oLxJ$e(SNhyM+iuWag%1x7255+YcFDEzO1I_S-uCd!Oye7SDvibTVmid*
zYc9Sp7T1gE5LWklVZZO*Cg!{%{>8Z+9a&A)jKY!P-7gtq_EZ?YdGiKT^gVdoZ+~n@
z;bVh}4+$oDcOvW`T4-x?SATzZ^jNR-#`N=Ypz%fR@O37|PgL{n>}Y&>c{wu!Xg2BP
z<>ksICL;4|zezGYc)R_+n}Y)bD9tTdw(QXD+tQ%@4VyO`@7cRoP(-BV|M&m@<S$*i
zBp@KraC39|>u`?nC7zSjGA=FY{8zg1ilorWE${BB2;S6jY}f~BfZKO_GAs?!6w{4r
zc|N~h4z!#nI)86#czmtsw{PD-d(^_h#6Vs22M-!R0}3Z5D!;h0a`Mi@*Q#HwT)v_H
z|39wt+)WKXepDPeetf#+^LOw1Qcq92npooEvh}c>gVO6HL(T<$5fKt*d3QLrM)iWm
z_ExT3dE(qT(9XpD`|YjD-f*O+rx&+-x}*eqO>azO@(B4K8N;+fdGg6G+DV-qC-#)2
zCb$T$VfIL2)kzcd$c$Pm*4f$l%T*+5t=RpV&%B_GByVqTpKWQSq;z|+HZ$1Tgo&IF
z4mPtJmc5Di`z-^c>{yRvbA0_@QP9frX}Zy8WE2G_<{IANp24XQs;8^V`|#mI4^PjP
zo6|uv`=F_(&A+3KyL}k?Wv$y*tk7U#XJ-Zne2;`76KL@4P%HP&gr<%chT40@4cr@6
zYF)`P1+D3BYGRsvKYH=S2i^Mn4jkzeF8uqebn^ZCVi74!Gp0^ms?QM{64EkR-9PEV
z0!N01b91d9-`bk}jHkcj#IqNt4s2kba3=TeuF`_y;?-Ni^d!?KawY@>2=vL@^G)??
zooik0wD{tJ;^*fW8g6gTKYaJ@-7|thf;YvcH7W*s`1>E<QTTX6+1p!E_mj`eFa!;$
zetUN}`_PG;e%EzOa>i*qVmc8G%Y0`mDJwH8yZ3>bhl~un%ie;9+|Pmo1X3ieTKVQp
z4rq(vy?gg0tjpH?t4K;x;^OAk&Uya)d3)X8UoYdWt*sB=yeV1!?#{}~6>I0Zsx{1;
zH}A*S>+v67E}wts`t|VpXJ^lx$=U1H93EGB6ynNQNr|;$Zy1+k?XLfC_v_0`=KTEp
zn*V>l7Zep;ntyvkBJ;buyTcQ2pE%*s%re2}u#&I?1E|XV^z<}uUu9)w;_Yp@X<Z#1
zC&~&%4X#dcTIjI9?(c(_FC*1{GB?QA{W$0|@upd~F9YL(1q&Fq=ihI0TWo0Y?#-K=
z4eWYTd3x)2)Ua}Ke>yA6B^ap~D|=v)VuD&jNU5;8pG#Gh)w44*gF)up-CgdyG9>KA
zz0;?;V|SITJS~tr$yKf4=+UE~#?-a-@%(`zr{}!CwpN-?&L*Sngig4J2S?SBFURE7
z{~3V0uRAzeva|>^B#*Le-~)C4^6pxJW{$eWbe*1`n|u1tF@@=;&x*`^nsslFC7bB&
zhm-s5jlhQToIWtaT56Sl8=q{~ix(N7jYYq{y!`Oxi%A4a(UTK`#%}4mb&MEo%HPRY
zmA&b(EPe)RQYsx<+`8Z<bB6AwLQbWw>?_*@53Mf!`{m{3iBqSx{`gU`WB2al4-XES
zR^<f+3GMs)EjlGNm62hZP9#%)etwUPrI2m)w>1}Sb0@m0HGsBW?5q8K2DDb*He?g1
zM!)tfo2NyHKkG`F+B+%R_YWU7{`~x0Swq94KIh}3qoB>EJBy!R*k51&ciQ@^4<9{Z
zijR-~@#~k=l-A<1vUT6~=FD_eYbY!%tav`R{7dv9LBWZYoJ>1J=ZIGEiobeuPfkt_
zBy&n;zD;G(+IP~TqDSu>U;+8E>WfB-k>tGEZ;>YX_x7Cm8MZd+VKcv-fpdzB%eKzc
zgpM`cu4)b6zI}UfWo2;d^Vrx}`D7CpmnGVu*{c|1VFv~VS!Yid$B+|N5h+X(!otln
zX3X$fAFMUCprD|F2h<1OwqLw)1E0b~(-qgdf6g||PJ1WN(UIfiDJd}#WIoG(Nnt_o
zsI4XY1km(|iqaylm!}SZw3H@*7RP~mp!^CGp}ZtX38mMEST1;JO!a#5OiQ6_(N54L
zEyzhu7hJA2axRz}u{BGysw}hr&z)JhFP&Xdc(ykwZ_)z|`h9tM`Qz`E+yzssL9x2Y
zX_r+4Xv;S<xZfCZQc1u@hb8x2M#qY6Iz{ReR;_y5cFDyh#I&BDvDvmkY}tZ<&e_|I
z&&aY}bvm~9cmLm+Vv`xNwnk})aP8Q&>(IG%S&3(7nXc|ztfZuLpg=$28siojy>opQ
z^<UNY{VChN(|KW3(T3@^*PciEFjYJ|Be^B-u9T;z=Z>PMTx!0vLLP3tyQ}o@!De>(
z<PsN`ZN5s3E*n!gX4p1NOAdH{PU6b$%{vb-s5+4(<PaYpzvuhCY7S0L$H&KdKR%rv
zFSU1CM~9p|XbwY9Y%)VtWo6>GH#dJ>_qY4GL~^mB(xOW&58oRZ$S{IN*wh$x&j0-U
zyzs||#3f6Y9=v~FUe>zI<@L3-XJy3%C!W3dm7z-sG$g~^?aQF<Kd;9$`<jD@>y8~e
z7OYsoarEd>&?xeUqvG)nYSnutt9Ewe%v{IA1DX_VcD=@UXHTUuX!<B}bK1i{KR=&1
zd$u)b<&k%HcW*3y?ssOk`T0AFLV`D^T(WK~;Fz)E-{uo629}nRpxwxz)<D|XS&jlM
z9!rD1yuUA>e7w&!DQVG8XBDMQnoGYkrSU5S{sk4}9v&Q0CK&<m4BjtrY@RTCb~dbW
z4t0fEgR)zXLsXQM-#nYhXLpu*PrtCxncdjM)g@&&sA^QqSoG_Bl2~KSub0bjY|Wnj
zZ)<Zia~qFj6KKzLO!=oLo?l*Ed~E2R{u8wMbbj3*d6TTIuw)h-#BuA+MS;NFNFSyb
zPoA*w^Yj0Gy)Jh5wCdQB5|cxR56g!~d_8t^bNa^Y<7O+aYJq#|9jyyG*K{9MY54f@
zV@H3#dAY>bYZDZmKe%`l!xoT<3bEXkaVX%Jae^zthbclXP^9qlGhfieUtC;V#<ew)
zGP1Ie2>Q7j+~!!*c=X&84?jP*-{0PX8ZCCUzd(Hg(1!X=si)7#N(oLpYZ$|l1WC`E
z*bQ`bc{gs{$idHld{gS_3wx`}WA@cZf|^ciA~!#H_N=W_SbdhYkCM{tkKY9hKvTY;
zVL;Fpt0`Wppz-v-hbEN0y_NXn#6%4ZjRUW)uAa#tBxvh)hkM3}T@g<NK5Wgteqncc
zeskzStHbU5$G2u*KO-P2IPvWz@YvME(hVnA40LpOs=vK)3=0dJSsY*cRn*DZ`7Bt`
zBP9W)*GUsOAFK#m{NUxw&U<^SlmGqs>EY#dXqIWVLCuc>&@Le3^m8>jg(9M&ib_gM
zFJHc#8u$DD|9|4Sx3*}0E_`^XRm(Q}<D;V)S67L~#Kb&!`n2`q<KxArt(7)OEIoYy
zv{UuJP7z<i;Wpll>F4EqW}ESHi|bvH|Niys(OsplKfKv|{@TmWTcdPA%VU--Q2_=1
zE3G%{CQhBo+UnFeRr`N^b-A2uYUPW<KjxEL93&JtRT4Q{PE1R<!J;&K)74EJF_+q+
z1^E)Kb*`^|Dzf!$ChN<lEl#T)^n+Xvc-`0%xA4TH&>bEu+()D&os+c!R9QGA1P!In
z{8cs&R`O=6QGfqr=KJR|=L)x_*BMLv_-OO~_n!ZuZ~slxjsEpz-tm6<>%soEOW)ny
z{rb#I<5>oYO>*^r3fD$#e6-DunIWRn`ygW)=LseaPfbnDs@H3`e|b7R{?(6<kGuN%
z!cI@q&3?)+*M4|m;^DTH@%!s$nPg5nzdrlUj*V^n@^y!gZ{EClYu;TeQBhH_tX=Ic
zCnqNrPyIa~n!Z<l{P<DIDCI=y^aG3s_;eVV(>PD4KG?L$$alV7Z1lFAz{PI8SC)E<
zZ_T>ub@b@bS!TJjzP-Ku{QCED3mGZvvNdjfGL_!zcUOE|RQC4PQf79(7l&H8ugcxt
zl-ljqC$sXxg@CVbZ-;A#t+~)6X}nHy@qz^o(q=gquC0y!dP2FsX7zbShOk6wi32)}
zmdv0j)!aKf0=dQY)|AzUgiJYg>eLrdB51qLwNJFQwN*<`@7q1laD$SPQeO6&4<8Cz
z+uE`YHnCdO{@TLD&HeR^@%fBjUtUgHva|U4EA#z7dyR~YR6O@qeGSUWS_P^LcgE<w
zx9IHb)Y8_ztY81r`|GQ#ucK?M7&h=pJA%B<G-K}Ewg3M9);2TyHtRTO8PQ_-zb7Vr
z|M}9tewAtVwTk@r_x46Nv+?d)yHU-5-kOt>)vNRE|Nr?s%QSo1rOTI}eyo@>fByQ^
z)6+t&m#u#lR6f_b{M)_osHj!O>E|?*m7Rb7{CV|L?d6M$-9sZHUhJLw{bc&Cn83p5
zpNtRER&8rcly^A5!x+gh*Khf`dA8MekNeHBP+Wd_*3{QmSBGbReRXwO&sSf5yB`bE
z&dgZYZ~rfXlaq7OlGM}FR=ReJU7dG*Rp{#MIB99=)hmOSXFWSJ)4aCdwOcIn?X9g>
z-*Iztp12>xP<rR8af67%f_K~}k{N=7gQw1&TYGk6-P5N}qxRM8e7Ebh-t0-CpDJu_
zZA@<Oled4j_x+`%-dE=pzqp`iIoD5BO-;+pENpG`_G<^5*{^QPjefs=#taF|xqefp
zO<T2P%a&WO@8*3sP5n4~mTC5~mKGLO6_pjKr>AxGbbXo^!o(0(WF>nqnIV#i?bW`9
zIeJotNiCNyT{6kJVc<K%z%lpswyVG2?_VFgyKLp2Ju&%vKDNc*zyJ8-i<{~5uZG9h
zs(MCk&6)~2Swa5ahxQ^1nN=%RT<8!~-jZ@s=zY<b3k#j6PMEM@_xpX(@pV6!PScNH
zx3l>9s>sc0la?&?o}TsSNav~Z=fi`7CVl$!X-nZ_H(A@NkmY`JFFiQeY?^n+qV&}j
zPx-nZ3$Lw<U2XsOrN8;vofRLGbmR8isQ&$-z4F()3)O$WtYzRx<7?j`B9kzoVGiSz
zCBC!GG7mPfo;r8#+9Xx)DU&BJ2AxNvuI@h9s`S(E-{RuptM}}Q`TYF+^y7~M3kx^e
z$n~pes;Ibpettgu{=VA1=i@h}biUj1m`~QK!~^7*E>Z0-x9|VE_WQ?;jmf1iE-1RX
zxxIRDu$haW|N3eD{cDc(O0TZ{{Vi%|(b88}S1+&q{q5w_qRjvQ{(AZQfB*fQg&{s<
zKI0MwrqWo4a|~WV85t|&YQJ2J+WqSIRT;kac{QI-O543Fv07ibCw_n3tLy9U`yTi8
z@>;cRW9ifj7Xo@Ejop%u_3WIxgW*AWsBwb~Gsg_YgmeZ*hQ`Ie+%A+YXZ(=M`lkQm
zuF}_6R)_1my1Q!|8Ev|?KKkwgNrn$^L-ZJnH7yQ^Fz#e|Q?}c*@R5t}EECVKudaTM
zOM3h0Xm`|x1jggX7#(zrEmm!7e5fLDfQ2!VVSDcFW%u@0XTQC*wd&8u<DpSet1OG3
zc}yxQE`D0JJJ*kc;o#C&Dgx_Rd1fdoOmE=k<}N)hTkbIlv}*mN`uqxcX{(YIX1TXg
z!c7=Byu#<R9O5zv_|BTbSh6$5s{Gv?70||AtAYm&<%^#hr=P3Xp3KN_rEm52#zZ!O
z6~CE^ICsSEE~|PrGd(0KY85E?@Jg9n`0()X)LFAuO^>Vc3|{85(OQXtMbxZ`?TpX_
z<A&s8Jr|ex&JKx-TUYh<)yu2l@l#b&)6%j|P0_4+v+;Ni$i+`zWixJO;ki=FXvr)g
zD!TOH;r8nM@9*wLSAT!E)liUuWjn$FYyu1d5v#T}PK;n;^ARvGZm9qN`@U(;4TIFQ
zv{f56eAqSJXZ5233lU-A#h_L43)|%;P0oF}wdQBh*}2x?MIT}rHq5*HGQia}l`%y*
zW5GM_8B7v_f(z|xf35JGtX8!9u2uCnP{Jv{`#f%6O{BX2yeoHh7GGTzs$KiO`u^&t
zTN=|}U0M06;(2V<gZr1?^f4W9;A=1W`AO9C3<HxI#|)+$yGpZjZ)|X!^yS^|_f_Xv
z_RXCC_f2}$$D`t!4Xbo6_|7(c9RG~r&!LwkFFvJCYhVm!@nPI^t3y!v%G&7dQuD>7
zrB`2G?tk4$iGd?8T-@Q`T+S=CjFAkFA3qkAmydt^*{b~AnxCJaLlp3}hXfuJGDzrZ
z&}rDW>;1mpZ~7P*92XX`ZP>(M#LRJ}c8(Dj!-|QA4;nT!cxp5-G)NT+aU_UwDKIQ>
z3(sdhoX6~N*PW4t;mV34<qSV2MjuBIrz1CkVRHZjBZKLx7^ZIl{}`MhoLg*dPvZ~p
zh&V7f^sd_0xR8M<Z2^OnlD@wG?y{U<*UFuD0~sV%tol*NW{|+fwLlRxw3Pezz5VJv
zd(OPmVBiS}WthpxawcH8K5Kiuq;=VvsO_)Uyyx3{9V}`3(Vday%mE&d+x|x}ZL{QH
z@CMtP#3o?C%__hUpq$3Q2yxdV6@ddfP<PZr+`+_<b;PcrArj4(|E<_AJX2uMIoNN+
zu)r<UxB*miFJJ(vjywQW9SAdaRn)IkRtW>=6?YjEdSiE&W!{vZ7ku*ibZ|7EVPHy2
zWV;|>XlVFq#*{S^CJ5|a%wQmJ`v61QLI$Zt?)`FA1xam(UbWtqWo>BOA!Yy#XOM*p
z!4|@uXUNPkqm_w+VMXB8GxDqg2FzgJ`7tq`abnzZp_N;F%G|kYKR-Wz|Jv*BuC9^~
z4;**i&5PYxbo5aPL&5JGY-|SHtQVB}Z9a7@TD*Abv}vH~gIC5P;OEbucKiSR`~5!r
z^Ru(2b$=>Ag0fa60eN}r<b|0JtSz+AXlT&XXb^jOd;9u6S?gt>@y0JNFK1m?&{+3<
z_x+!Ler?%eGS|A?@8{2-R;90|+}fJGyz=w2pN57EcchkI2BkF)t_7~g`sLSOTN~{?
zNl8hm<p1CA*{`pyy?5MJu78?t^s;%j)mn;*j*pM`Uq3lneQ&@2e7jiRStb)zT3cH+
zt*oL73k$dYR%CdfCd0>W+|Zz?(NMRk`g>mK+gn$wt1m8c1=U=2UsuOxK0i0N$ZGDd
zgZy;`XI~o`8=Gcd(-9RDdv(!We(l*43<be{>Z}3=t}E^`z5*=)dwpkT@x9xZm-z-q
zL_}<T4q6F(YhUedJ{gM#d*8oYK0hoiZ5bP{l!|B7qfYfHbLOmBv`EP```Ve`d$wj@
zf3^9%U9gu|SG_$4!yTpe=H3O2!2t~U7yD$bzx3DtIb2<RX^H1mt_QR8_pO|1oSt=e
zSLv&3YiFyhT(H1le*M3lY3JrdzU4pP($bR6_2ArGYgNzUXJ;;6SsDEG+wJ`O2B)8$
zon89lL*o0lhc-VCjSBko)?S4n2IPH9jfU+RS679a*W`SDb{5n+0xdG=l`uS1UH|x4
zuWIPD!+o;WzrNTpv+-Pbb#-<AuQ|E5w?P^z#a5A5*&oPHWxeoDgkg;X<CYVb{q5JP
zdQZ#v{q3!nukYG#GfqDZnr~OTrQ&1K+L)b}thp<Gd`MinWXX$5OTB+RxBvfguHlyo
zn_HVwyQ{vuD7^e##-?J!tLy9aJ$Kdo+~g-d_j>gI&&%ZPWEnQF@XTmo%9vRB`57n<
zjnmGoDEq(2wcDiTN5S3?hqysa++F4G*ZIx0($v@Y|M~N$mX6MqpP!#!T^+8ks;<5|
zc)6cd(UT6nxIHU!Z*RN%#n#x!Xv)Ni5BJvoIBb)en)>tUXGR9^0}YlM4PrO9W>43P
z-&b???_BHhX)1RspU(y9-Lz@bmzT@ugX#_`gM@|{z3DM})4900x7Po!n`=`UBq=E=
zWt7sPq@<MfJDK4CucgczW{w$6Oc@ia-|bv}?0HLjd-jP5iq~sF#|lZAW=*-ek>P;R
z83v|j4+`QK8vHdHK(;e5%r6k)NZ{jAU^t+j!^}LRSw5Aa!C!`NBMXm26B7r+htA6{
z6F4OdSXc!Z9tgKLPj+Ak1{G9x4|Ng_$cQ*FH27;xZ+Pp+cz_GcvEXDeU}wD`pzb&4
z!tTiTFN$1SK?P-(Dp<Aio7>y{PtT8Bb7|80w|z_p0;Wnk-k!_UAga;OHp3vX$;f>F
zI*xE<P+22l40GTHeg&ulK|X8-If@e!b||g~c@0$7)i^P-oN;7iVffJkv6P{~e+FDA
zH-VuT?EXaM45<5M_)ea@FV!IUBan^ZM@upTV{ywZS%zyTPMx~+S$|z<re`PI2WJ?V
z7;1ucviLBv_#EI_p!n<i`}Mziled(<76ZE(<g6JWtB*V^*dS<<zyS_dxXXeng*xtP
zGDI|j{h;2+@C@wWLqY~n5AwC&U>AUfbs7UB#HFxu4CGrem`WW+W~gQ}1878oQf)I+
zM#uB{^>O!Q@5IN~RvrXZHb;3t;kQ8X(&fuvkBk3b!p0k0=FXU)(FYC`6PJ*XDYw+_
zDK4LUKZxO9AjESH(F_bfT54fV0JX><kqwDoP+9<$;D}&eSjOJ)bzOzcuU%Wtypv$y
z5stgRa)JSS{l17dU3VD;rf4*j-asxEN?)$-u6q2{{`K6u`8Q|qG_1TM?>#$ivvq4_
z6`w>_ISY#<SAuL<T->@zlZ4*C-E=9a^xZtI<%bt`b#+Bcz5dJmfAy4kwW4BS=P&il
z(+;2V_ul_k>vprBdf0Bu#sB{P+IK6zYp5K#^?#~=ZIut}eA)2JGoEGLw!3+0qpIff
zfN56uZaROJc8Re2Hu25htm`Yg<IPyh|G%}}nmd0@+qz@Z`hHhll&t-<F<MYiPqqAY
z?#mmKraZ5U->4g<ZM19V)8yyR>lQ3C)D^j^bM4c{{~y2ei%N<vUbgY9uI%^M>-AnO
zp3_`pHRsjE^aV?ky{F#y47qG^y4d^D#{RomS1i2FK8lL6`}XlqjH^k`k{e<lr}agL
zMJ?jr{M~y})i>FiyU#0Z<h<_-ujqVyygRJw+4-4k*dAW{ceMXjcwFGZNw;HWb!JMf
zRhECMrKfl9l8>sYYFF;Hko2x|E9?ILn%1Z5*&ECI_2o$>)67dpE)~v?`jKtBwP2y#
z90SMmYyT`>n(Q6)+gj-BvA(&lZfsoqH2MBb%gEQ}IU(2A#p=rMPVawLmG@Nss<r9W
zONH^3shgMi&0C`vyGtYcKcn~YX-g&^ZhvhrSLLzTt$$n1n=KpvFXI$e*Rrjh^EA1?
z{sFs`Y1S4spE(&XcUW3lN?lmL{?OsWrQhyUdLN&rwSV%LFNM>dPg|lXDJfNO-gcH*
z?XIWE=Vw_u$L=n>T5t1Z{<OZ|=Y`d$6s4zoUTW=*zx$z5@at=Bl@{mE598yfPs==L
zoIQil#4{pe#UZEs_uEa>)!jQeb47%Nk}}o8U6`Lfd$uaFWJ>%xg$c7~uby`HvCe)b
zue}=#Jg45zT-<i;{H4^?)Rn%o%~pk<|5ab{w(fWC(c{OpZEWs*+6bDA5z~!|h<hge
zr#@`?<(JdnSKr+=T~t<9ce?zsxXo2tXPIO^ntn%nezl+8^wXa<N}K(-{(ioF(fY`}
zQN2>8pHAQKo^H3gql06A&)y#|mxu1Jt9`xyeFxjU|KHs69+U+zD0<e-?3|>vUS`6S
zDNm+vRQ*|+Q=fHz-`@Mj@~*F&d;gf9kI$FeH~w8&<}1CwS5`j%ZPCN4QCqW~Zr}L#
z<ox@dr>9-h{~MNhaZ&62V{A;k#b+597#!Oq9UfR+x_o)+lqn(U>3d$ys{8vZ^Y5>(
zU0q$9ti1v<Zf{$AZGC+HPeu71`)16LSR23p-a82gQxS&;RzX2QQzlJHD(_iv5oDv@
z<wd(roba&yaDch&IENIkwAqv2ZU+)MB^VeKPJoI_h9(|X0W6$G=^X_RowjD{9<I0h
z`z1IvJ^lVC(=~<FT_`QNcNUJ1PfgYS^{89_O&_DjA_k`Gr5_);-mQMW_tuWW#diaH
z!eV099691r`r?A){r~^Ii;9acZ<nvT@h-wm+O}%TEc5(zA0HpjesG`>6lQnww%^^@
zbf`ztSVU4Xvz*64h*e<6u`4TsLE8B3ejIqGaje*C?kw~Cd3rHB79=0<%e=p@7SuET
z_v`xpTe4>(l8^U=1_n<2^!an?t1FtNZ*ByBes*@V^|X&-dNC{R?k>MA%lu&x1JnHt
zB`<^K+Eh;JU62hLcsETwC31Cjxc?+jgGw)USH|mWYt7V+uW!k`yk~PjVqzj_;4LO*
z&e@e`wj~~B19knbt_m%4XWXOFaKL;=jGn8TThUA%={eTrewLP&pf=Urz@F(dXRf@t
zIeqnl1rGhT-)7t`?3p@s>QedtKaT%89slppCw(R^Rsjcx6)RR;IMOK$>U?h5VzT?O
z#QUYw<1XFXTP-Rron0=H{Pg+r*NyCQ7nb?XzOpShdiP_7s{ss*H_ko&m~pH}(yH)L
zOI-C^)3o^PgMG5rPs(<S%FC}mIa&R->~Rm!q(M+{@YLC}SDR*E%Q!tvchVBm>}wkO
z`sbgOaFmHSFl+-2js5ue_-WbhnG-jG4*Q%kcW!PukMh^|_v1llbj`D^-jaS^4m4UZ
z3B(W;5xFsk@1Wk5cMJ?o*MEL~4r;l(^-8^byZwIH;Wpm4eJNWWJxY?buZy|6yL@_x
z<>y_gr^UX$xOn(kO4=;j>TPM~=e^zgcl-XozR}zBuFf*ee#6cB$DT{!1F!x6pXW=T
zoDh_?F7xr8u6H$i{oZ9iKR^FGeTn>@pU-CB+FiarC@AR4{`&g&e;+=4SoMDI_Z*+J
zW#{ex$Ly{C9u^cdY0{)gPs(<eK0L&ldwbj2cNq*>lB@zh+P-`#seNvJ|Kc3W;yvFB
z8MfE+NE$uaRlV49uFTv={GFYhpaDhD?iNuI5zwezGdq9Uv#ry%<lm30{`O|0HJd^w
z6GzPAtV*7L;=;m<9h=#1$||pLad*$YvLdkTIER<sbZ=&MzAYeylN}fs7@GLtnTkcH
z|M=oVhn%KPn|4c<m7&Lpkwsv`z8{acw`N>)vMzhG!J3Of0@RIS5J=Hz0Ox)tjs<={
zA2jn{Sr=>l_mTL1kdiBrA`T3t$K2&>m;8RW+y8JI?`2_so5XS%h83GN8W>)+?Ac?(
zD{B?<^5x54hvok%v>#3^SAobe-BX`mvq;goE#u4#!zuO*8yHvx91i?G>0h_#)2AX(
z;ksnWk#`mh0nY;&7+Lnj|NnKp>iOLAk}od;d!^0&L`6l*+?g7zdYL#B9)R+(taaIy
zZ*OmJEq@=Env!zj@y8po+zhXDxD*<!7N?(|SM~Sn^{=m1uYdKhU4EN2AH$W%g=Opv
z4bp`>V{YxO-oC5k<)gj%A08a6`v3QP>8~%DvAaq<1qB7o)L0sJbuw`%B!C8aFD!7p
zerNuiIcuIgd2)-Ng`q8haFNBxfU7X0rc8@hkZ0!1yOs<L3=h&n=jw+{s@tq|`I-R(
f1H%g2|Lk-5?T<J({rk?qz`)??>gTe~DWM4fSV-W*

literal 24443
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO^|Li|ppP86&!|`Sz<HS3A^;T#|baknvJi1zR(j@qD
zwq)(rEqlV!?w+Z;nY452&IHw`r6=>kx^_-jIVC$Q<K3c7uQ!}KH0Qp&g|f0i4zux@
zJ@fjH+mxL9S#z$Ef5P6MHRqoH6?~=}soT`i(b199Cd+VUwxwJVdv)<~Cl?nN7v2>v
zD-Z3~-mm4&@RaXcK?;+Hi;GK&u*x&O29O3RabX7~B_$>4!z>dzIyz1qGhkFvQc~Jv
z=)=$nGLL6)NiSks9HO-`<)qM>n4OpIEDU*h+28)?BvtQ#prA$e%dTdDq-s7KWKZkq
z=~(fQ<MXsNV)6bnc-$eu5xS$`A(NWloQQ`NK|w-M+w*eUI<lUfn``~y%NLi|*VYz3
zJvCM8J2yZ7@wd0PZ_K)?#UpLD#;w+Go=s=^{Mv1|%8X|6u=C4Z+0W0zbL8x7^NEuu
zH>aJQ#mI0a%k<6Lw+~;v;%aqTm_K{cq$c(GH9~rNdOtp&x6l4lxoXm+Nld+N%_~-D
za5M!x{PX4I<&U4w+b2IeGjoP{e%#*o?k*u~LJ}{wzfMel=g_gDDr>9M_Wb+T_V2Iz
zYqcdxx2wDRtVHPHoppb$^6u^FT(oGB)b~IQ5sRWH9$Vk07)8!~tfi-S?CR?9hp%2m
zJ<pzEUh|{i$@AyVOM^nC!qd{!*2V4Z+Ox-I@}2$;k9JOlK;a7;liiyIP3-OMQ&Li9
z=r3R^dvJhp#nr4W85b8_tF<nB(-B|)ck8LoQ+u~u4RLW{IXBmuePu}0^Xw~ac~!eA
zKR@d&vRB$9>%-8wW`ff~hqN>`6(P<)fB!yw@gm~!KJ)y0Ewg7!$Hc_+Y}3}#I<(Y#
zx`2!fPkQ=usrdNSS05c}<^J&fd;9F!(MxlkoSd?1_Og2}4XUW9xUzG<p`V{$#{GS@
zy|=Wcdd2Li5L8rDEGQ^garrM3GjsNpbsIJal)t~%x_^KDUZEHU0awBL|9{P6Vq+gZ
ze;%Iu`_G@6JG)A`8yg$9{<2h1`us>qKuOyu`<hNgW#z%UcV!nYT*$%6**JN!@UHUr
zeM^=s(fU2tu2#yqji<4_ot=r9`QfWqU14jZ63@-C+)?#)mE-MZcK$`))Ab5UOI@ey
z#XflUtj%w(RpR}9wQk9~tG;Tv^~>>=mzQtJzb`j$-n@>Uo+DphU)SCuYna6H=g*&l
zUteBY)yhhpdU|^L!{^W2U%bd@e$37%(=dO&{4)Rfeah~A3+n&>0~x;DZ!XAi!{lQM
z_V)4j?Nn7+>+0$>G&C3(w&dIts;jH}HT~U>?Dc!u?CtGy?(Ep;q@y*Ji(6dJ#lwRm
zCN@@3LV`nFT>Qw9BMGOc>6-qs;c8{7tE+o)b+!1XPoE5ukMWq~-;?3D{UY$^@8662
zYO7^ztF}1VZ;k4GdV2a|-`Qpb#l_CM%icbC^r-3D+UVqOZ*J}=eI3@jf0;{)oD8GN
zCZ&}tR|aTJm9VKWh}xRP%FfOnv!j4<|DR9X$NFTsJ6)O#laEP!xw#>cd71xwzO7Nc
zD^_UyE%`iA*?mLKO(PaIwnzW}z5ma^AZ?y^WQu060teHh$B#h{S+aC#;_*IN36l(g
zYilB#)8|z#bBd9alzeezrLdQm*M*hA>MSfQ4{mHs{_*vC{Kehn`G0;spU-xAj-{pL
zi4!LpqSof!(2vl~G?7Y4NjY%*`0)ojf>ye?xv_1_x!JTe`}(1a7X=?ad^o{F#lzS4
z=rrBvg0HVaWh{$WniLM)yeawi_ICHOGBYo4?~ChVt(zxWcP@ETUfk-`*wfR)b>8XO
z)2E7BT3pNh=ewPrrfXRDr^3R*;=%X(^~c}c-Cg+Vie`_T?XFwr7hlbqIB{ZQQxj9I
z&0MQer-}-TK3VIwEn7^E96R>t(o%1>^R{X#DhWrsL_d7}dUQwO;|se=v**}U3c2^m
z9Q^e3v|-JUf*-$sUw`iH>%!Z^sW4GAa%+~TRq3mc#8V&l|NpD+)-Tsvey{Sl0^^?A
z-)3p&=kYoUY$$&2cjVZySLa2=#UKCue*gOaetUg=e*Jwvl-|5~Ghxo0o{kQV+S`ZQ
z`IW7#q>7)PJDS{Y%cifd-~4-Zh?dVxBi8)AU&U%_YZ)0>Sy?-Jdyh6Uvu~*RS+wWl
zF=@4*QZak0M3vq9)_mGCcW!L2`-v>?l_8JLn%_TiXJ_%(`_0_qdJ0xnQY%-kys@)b
z-K|HW@!j3s$@llwg3?l5o!z%LH-lFn)%^eO`~JdTUowvzKdx+OcroGC*9!}sBX*T!
zu6?AZqvPV^!(;dBg)%6WJKVhT?l8Z7kFdI5!sTVYGc1eM7!+)6WwpcBG;H2%+$U!X
z%A7CP2Zw~TTwNXhIy_i-BJ1q!DO)2#7KwDOc=_S$S5d}}=jZ0G4y;}qroC(D&Q3l)
zzC~_}FUtFScnC0dY)(JF?weHp{=eHe9OjtiMlF5*|LgktPKG1q_bQz0b@cW9SroSA
z-Q9J`j-5|NfU!e2dYg&Gz4h_-f(<{8%hz9da9J{L^{(kYYQ`_b1q2kB1d5A_z8nwH
zn#$o&Qd(-7QT^{vrC`I2rQYJrkL~~e+05Y}W1Qx*bfa$cHXjy+J}J{v4|c3xy_&-z
zWM#<IZ`BW5#a$R4otmos_4vBj-D+McLKm-I4Lx(})T)2n$u6b$=a=8F4QEl<_u&xt
zujKvzey!$k;Nj&J-5Qm<_np5>@A?%kn&+Z7MLpqAm^k(1i4zC*)&Aa4|G#dIeZ3qg
zbDTTpR##`|66g{bII%9|eZT!b1_qmtM})7&g@3oXcVVHkwyk~1i-0u|8yAJ0f9vYz
z=A<@R(biU0s+X;-?CXE^mkZnF4)w`eud<21?<!PkSn$AsVMVC!kyW5{8?{#K;>C-i
zZc)Cz+qriC>H2I}`|H5%+tT8CF$Y!zE;h)%rt{_Xb$&lTKVB(r!I@&h4ocda^6pyw
zc^&`X$<vdQ#nGW#O!vYfSMHM6*LW>0Ek$3k&9g4&V-S#$iFvzKKV}C5L+G@$i@vh+
z?CbX(`^eSAU~g|9v%gMud*0nk@r&(bWMs1T1a05=VqUwqzyJF0TTAY5Hp{(r<#*K8
zi>jrIG+y<4E)CL&-zUS#$$4X6t@XD2`+O@yy4J<+PI`4^<qWG*tv7FXZe*Ca^s!cg
zlJ>^r<9whD;pgWUu`!92i;Jt^?JZLos}c_D@^@=Wws@F7T6QsG)!w?&+|uLO(HW7`
zr|jCj`}(T*;6>3_v%9M5c1g87i&6M|MA-kq`~ClqU0UibC@jouZf-7PUnjFU?X1)7
zZMhTY&duF+qhm$d3<e=n$6ZT2w?~OEl)b&h$}q#e-Y)IjoXEwRJImhQVr2OD@Avzx
z+jd_rI5RY4Utbqm6;~c}eVrN?7uSTjb91+-Eik=MTf16n=9R3iru(M7t1kQa=;$x@
zF#dDr&Q-izI{m|Ce|trBb@tum@7=z?yIc78SLtHa_Kp)q28=3MNkzrQ6X(z8Um23M
zfhqX=o4I<96#<!<nXSqHe;l`GnBprN?rMJN%Ia`^h6B&e&eqQTe%AcH#Fo{azO&63
z8LGa&i+yb8dvTU&Hp3L#&k^&MFIQ)fcw-(jS1)##gVIC=OUs?7QuZjivuoe33lL!8
zk+YEi6-W#T@9*v9Evr{D;#F&K5nHokhlF|ly({~}S6{98dNo|JOR4J13&x!>>+F|H
zSN?u7*?+?9+1v}>++3S{yf5*=fkw9L7iZen+ugZ)_v6*@_=l7I?F=o-UtiNbGtX9f
ze%&ukhJ;&NGBd8O5-odor*mueb*U|PcN8jv>VSp@hBGq^7aywa>gp=^`6;zI`S<tt
z$6v4C&)4bF<k~HE_1Wp9DQ=4ozP-JDb&cs0v8wQOF$b4=Pv=Rh{Cw7YWA1IUEqQmN
z;=NqmzrRWS>2%&}>7@rVce8KJy2@poey+u9>7gGVAM@^8zjW!+8@o!i*?1%p7Ws!<
z?31-ND0twoWZAMXi{-y%Y^%OxZ1^oav2z0t&%~!z<?rTjIDGl~Rn*zp*|oa5TChQ5
z`st&OkM~P&@%8o=o;!E0E5jleCBfZgZ?&qbs=64CELfmWds48~De=Pl*X#FR`_9e5
zA;8Wrr}OQ_MdvAAOO+Ttf@*;6ceiFw|7SJVs#NIz&-3+NbFIt87(4Xz^d6m?Yt6fE
zt+w%^>e4qi0(&|;1#fT7R_AI`U=oP0|NE6|{_d628W|P1niSYrSvzBQmx(?t+R5SY
z<;xe5$&)8*AK8<8+pKo}w%prYd#k<*#m2^dy}$U>sRJF0H16%K4u5lZ_x6A3iaI(z
zJ$-#*wKX+g?Db6pV<jbGYy53Kw*0$sJ-&YJ|21`Wb&obA9zLSz+}3e+mZ>mf$K73}
z!rWY3Sta#KSv5M$&R1A=?A*Dq{{O!nB`<}HjEn@Nq`K^Ce<eIT)XKrdWt8#zf;0ca
z1C7ixY^%+Jf`dOkpI^Vocea^_hsS|Amc<{wT=rKsHs0*Ca_Yw9<4Q_OOrRR>-;c-q
zGIli*d3kviKOVLlmc5DSkv8|cUv^_dqD9>wi)ZKO_g}dZl5=;LsBZMOBP#+IZ%8>Q
z)Y8@_6?6OCIljQazz^TQyD#^fyCL(k+MiFS^(UN6d2xNcd|chn)E)`LMTefhySLXm
z#c1ZicfwZ-%gfzELPEB_m5W(&X?uQrN_x7qj5rHpU|^u=w{4{*B`zT$AycbG-QC?6
z*Z=<qDw@{C@9&#1L7=6*{qfi9@#{-kKcASWyfO2#8mKP=3I{H3?yvJ@8E$RM?Ow4$
zgN21f;!AOH@!^Mu+duw%K0o>NG+m48Z#w7ZTDL!VkkBJ(%oe=dZ|%3&40rzj3)%X7
z{q*V6>&hkOy35y!yuQBv`1bpC-CMSpsHm$u>rGeI(BRPD`$cG8^*hUVoIY1rka|se
zx79a^N%gWdDZB{pF%#Ju75h4Lf7DvBMH*%mIlY<R-`(x#>^wNbF!{@Qr(0ZsB4>l5
zCw9DA7P0csBL3@}`4lFa8o4??owXwO6T8H^m}SfQPs#^gK2qO_+O^b7P+C+aWt7r!
z@sh5K%d|G-22jV<tc_DaP*8AUZz812nmmI+NKjDlri2<r($>Z74$FcUg(&V{aN<s)
zfMB5Pj@>&C#2x#u8~pfz|143<;(uIbb-!(8p7c%dSo(~wy`v*5@zf0W4*|2MZGBa2
z@YN*9e_r;2junPGEi99M{cx9lTj#^D_RO+SZ$a}kqbRoaS=J&-N~;)sGc)J@UUvUf
zlZ%pL#Pu?@o(`$#uye9={C3}2@jZnpqxDbi-VfLAq@R&x6BN99V7K;ur+JGOoclYw
zdY7Wnnr=?zMaRniUHa<g&#;rD1!vcMRajZs#*^zSbKl2hbotiDDy@<ecHj;Q3Tk?L
zd;8-P6P2IwwRU){U*ORD{r>;EORk^!_u0S3I77h5e~!V+Qs3P7@zsTYZWR`{JEj!*
zFz6ncrW+0F0T?D9TabT$--iz$4jk<kKPxLHD0r{-J4fE#Rll{ao|+T4TZ~~rkcLlH
zY_L|~^am%;&p(pRZf{(!;i7h&<$@Ea9!*S43|M_tLrbg4Md{#;jmaQ0Ztj?E&b=Y$
zro4db<=D+3E05ef;$l%*?VNd#^Fcbh{o&lBxgx7Ae0{IAb1q=@@bz`AtFyEF^TC;+
zAx7``jg85LhYl@w>p1aCH|B@-k|4&YwJ(hhaNpi`aIdfQk1sD6L+kdPT$k<T)hqP=
zU6uI9yN?6cq%nEG3}a<zX>Whs|MkU1W~p8_sorBTiGmY(wKXq3c)OiH`Sdgso9{8@
z9m^z`L|o@YY-HM<e$Hk6^th(x*|S~!7~@avYT42M_`<Q>ypMJrTj&y-^ln0jPoH&T
z1gLg)6kusij*E+9Xn1{ny|RVH4H=Npfm+^$51r)v=AAioZ}0UF`~Szf{Qh=!WBvb#
zB}<k(J~egs)_u#u*0w!*6`C^FuJ^Wk|D!|S-U_fV_P@W$e1D#8;nU^wb(9#-XrDSf
zb9Q>cpIe203VyLKiSao2xq064Lpxe;)YVwKGn~{iWZc5AZ{I%Ay50M#x4)5(uCM>E
z_51Iq)A}CX-k109pEi$is~4;FZr_M$zlD~#HZ1XA=u&m)WJ%g6vM7ivFqeHrs(@Fj
z!%Eo&Tiac<+Y{3H8NW@)SUSOp%W+FH1G@){<r|f66K;4a3ND%85ch5QTppnl3XRMR
z2mG{Jebky2HnJ-;D|je4G#v43xN=S|s8jikOLgs@CIts2QH7~qiRtO=E6>OYU1Stk
z^>3qy3R8+v^$D4j2_7mFID{C4JXj=En)V!vFYZ)uP@3wXB&fjApx~jfaWiwvrtf7!
z)*h;tip<3r9GN^)CLG`s`nUXYN`^_)lxbaG<qif-U9m85Wp<71+OQV4#cNAmg<R<h
zn7SfxRhYDlzOL?TW`;!?PKyNtqoTgWE!JywTX`vd{g#jxuceJaiyc?GH3#)dNlj%_
zRh7!{+Ik`5)Vif%nG3Y8Em#u4x-_Wy5R+=xr|!UzC64=?T6b5ro;a;}=<aT>3e)Mz
zE2bJ-m47<WRVl~8$FxPfZ1IO9_X~DS>pmQR$6;j<r>`fc$<d?V|Hp;2JYr(?;`+4k
z)OmN$JiV^Xn**oJ<eb^fJ!@+=`}(~94#&UWYlwdzr!mc|K=nCSQLM|8J3HIbwqI6w
z^zXW-i0caPs~5Ub=kE=P=IRY&4%GQ=m$gL-BseAO-T%FJ45zxaCY2gaky15TDkZXt
zYhwJQex*>st`OG~+Gm{o68VfoXP(eI;nui`;qBjBi;EM|d)}A{&G-K$(<s--z~DYp
z8I*cH{!bEHkbQj}LqoT?zLJUx3q!%XJC+_QLMNVvs+*p-|8H|{j%Dz}AHS|1SfCwO
z@crU}qruGV--AxXcqKj$;<9$<Rq<05ka0N>*P_6hz}{ixFomf}!AYAzOH;v%;m+^i
zE4DfccdG024_tb1$Mz9(?w8}L4PoVP?#+*4yzt49CCj7C;Ozbq)Bk@DCEdJVU3qQ6
z+m+S&3<o3@ur|oQF7P)MIpLsXG@;A*$DI!;H<Qm>^lvTQQFNA*;m*6gtIF68NZxT0
z;<@&xjGe8F{a!<W>;74V8jNAv^J8CHy4ESW`PQwAyRN=USFJ%T;lcvP4coULU%h@`
z*ODbF3=Tm-LbtZ%W^akFsj<0p_bwwt)>f(V_s<@`+Pb=<b8gSg%kx*=JnQ{_@071U
z7<gS)i=KAN^V)hL%S1!ed!gu70asOpjE3sP%%Orus~6i#=>|lt%8%E|TG%S4<if$g
zlA*9bWYL0FjTz4z%LAj$sy-*!2$(iZY=7zM=(2L#mVf7?JC#%}Fs=AuDx}CXse1l>
zm-*Y*sRS`jvijE_D!}5P)u^yC`+xP~3#D)PIW|n@*f9O(-Tez(m>h$?-_Ky_6luD$
zWxt>&OXt7P@RKKJS`@3v|DS$g-J!=?4mZz#dwROnqTWtEe7%^WvUBH}H9{gHQx>i8
zU=Cz?^LA-L$&>>J9hr8<aLx2-D*M^~aN(ZL%?JAr--~0iwq^{<y!qWliJ{L`vf%7~
zw#q=UH{Hb#0_JdMb}|L|8Y*;M@Jba(Ey{Q+qres9pvJx=$YFxhmdTD&ZZQgRD%_Y_
z8><@BA;h_5DU*w1P?=v6yQ9+8{(rCg7r%+F3ZB>f<XL@E(6a^A|C1c*`Gh#92<cu*
zy?J88dB?sb46K)&L~c!8AmOz_C5vMb3*Uxj=atIa^6$sJyk35H`)-9|lX>%mW=aV=
za2wYDtI>(uBf-um<4{;=$i>CAA^W=C;#x8NxSpfk;;--jFZ^Yb#AeGQzn`Jx^|iGN
zoz;}23t!#PT+y{oVa;)l=EttCSvt|**zNxPkVrA&l&iClm}^~~c)@|6g>~oQ+qXIA
z&EqR5E^Y{kGAy+DdNch;_3tvBe`O2*%~-ZWV)_0bO!YNC6upXy1SBLm*W3NQxW}1&
z$JRVv@%s7`vrU_u+uiq0dOORi>Ze9oogL%<?@z;;AE)QfJ39OR{?6Rv`<<6J_`Q&o
z>HPOk_TsL}Y?dmPMLWHVO^Wl_%H6+by%+p&JMxL9Pjvdk6;_}+d68?kfUIoq+1ciY
z4<BX@Uha3*pIumR=46+kjXXYaah$tKZ+DcvwfT6r{38ed`d^h#SKZjXOX>=vh`0Af
zTRXW^du(`Ow(;a9B}=QGG(L9m-bN?c19R2OlOEmbtg!o48B_gTs^)IZSrOU5yM~Ng
z6aoVSJG#1z$|YP}*jN}v<-99?KK<L#!*gVM{IP34cYWiZ(s<LnT(8T>$l%@ec*WwP
zRi8_JPX<2A*uZ76T!H<v@bcuhPqzL@@2{U_Xte0p!^huUTvDzyD>rCrzPz#PE7LSx
z>4^2Ot#<5u$?bUGs!F7OU3~w<+uNgkKCv?t&AgK!`r*yl&4wH9I;ho~21G=3oSkj1
ztgXHJ;Jd(>GeWkdM?n)6JzCO?d;ZrQY-*0!qQSIp-&gM|r}`PR*2T4+xBthu{o2&^
zQ%t9`pFZ&C({=qB<~j2um9wliZQ5jzcgJFmZS}P!*F#r^%rMK9nq`{JCN3^s^7fYK
z$&)A5_O|OLfLfbwwiZkk&-;X8cUN8iz3W?E-mi3qZX@G|PqHh|U$VSq?WCQx@X`tf
zhSpV1I|`4ki#$8al>7F!+{3d>vkShw2y}6AN%-;Mp+)VlEjyjFgFp?}iGfWD5<LuA
zTa~m{vIS><Tet4Qs;d{KOqrtEU}yJr|BB9&si~|ArRN#Nw74HWdXRK(!mK^s)Ab%+
zTIyZ;YWDQ$?Y^_k5>HN2m9VWcsrvS&Q&c-_LGJBs5u4L`JC(QQfo5w?tYCL%a25Qz
zVt&Q^=IEOqv$X8*CkZ=rDm3n$Yugo?YTZ30%lqM*2RZLH%v$4b|5rrTs$@lpaPusS
zk{1GAUS0+X2N?buItqa3H#avQcL}`3wvI_nNolc)(7^=J4Pn}|R2Zk6NZBy?^ui#G
zfGIOM<+<0!ztSjn>0HLbs>&+B!q{izUfg~~rS{*?=QE7c`9Pg-clp|odK(=bo|`vs
zhJJf}eZBm?U$3+oKvM<`2hN{Azo2*hdVM1!BPoTf*N~_cVv*=!nC8nkJAqH)yLeN?
zD-MN%{bCDTCLFkV?`F#UyVF$E)E@nOJ|EPL$)50s@j&(az3fXjy?VQ1mU;fV|J8YU
zdJG3{-YgKgcJd@=`MW!f8nfP|U%q7sn%G*b<;U1<5L%md*GZt;kKy!HrYB$W->Ryr
zCZ3&T`s2srer=U{27`ixv!^*<ZnM|b(`yUfS>$;1=+T1G($r7k+|Y17ePBiwmxM+%
zN775>hFwt&HUHM<mA$#qC}&&s;P3bQ?lm<wfBy28_jdO6UF&}nx~%;Dy<e<ycHisV
zHf`Q~aaE{x?d&;oWd2&Nl2mI5Q_|Mve*WKzJvVdZPG?0W?avQ57HBSSkiBy!V9s3L
zr*o~vW;0lwI<>4JR7f<O;rhYn^XvOQd?@(x{=U4Sp`k^=0|pyg+po{l&(G_fG-;C7
z@88q3`LAqF_xD&Dv}DPWgg-w%{(9WbC+qb7-d^cv%n_Pu4Pi;o&&~bu{ZOlho|Z|u
zhD%E7DY3>o_4%tp4>;Tu`7pOzT(PvE;qcy<w%(63;>}of93F5a$XZxh9=v>67&NT8
zFYW$3+v+dpKlaL4ZaQ|Ii-*T0Cr3w2C!)b`uGK<Ny4+o+3+kNTtA1~K#eIX955ro}
zp#O*dxQQK-Up9dKsmvkj&fq(X;oslwNBjOU^7}B}jt*zCsQOZ_p%HL(<@<j7zICC$
z8yXn?{P}#oqo>EErp9L9|9{mtZr{HCYagf|`{Lr_i+iifI~H-Ir>C!p+{_jj7`S!c
zG~Hxy9u5s-I~H>O*6rQ99+hRSa#e5GrI}E=^42RihU5M38K$mEl#}J+;xhWNld<8#
zg$q^Fvp;_M;!;#(^zP2i=G)uzl}$`Uf>v&cyS~L05$i=<Hy+;ONO0I+r?xZBxnPU_
zYUYSVdK-78Gr0G1nU-^uK706(k)NNxxcy=ZG{MEQB+bgcy?du)<@dbF5{x=QqLFtw
z6mII}vAVmsxS3{1&Zxe9FtUhAWBSR!HF|E1n;JM3B6&fb+?0@~tqXk3S$QJLm|lRg
z*)EpWQ%<XAGpXH%<dmunJUwCDmvdR4zv4P@Nccc?^g&TAZc8SQux3!-S@P<I)C7hD
zJ7YG+doRAtway_jp)@t&L>a_kayrb(r!*fd`^2-Ljw|AvX2K>uB!7w)Os-)2aL-Sn
zb(K>e!=$T_VllLa?LvuiLy^CK#sA0h1z*0Io%|}*w2sHeku#ie^4A1e2PGw=Rgbh1
zE{ismefoNIiLkm)(b~2}^O?d5MGYeP`xt}-CkFCbvfdGSvAkg?*NinB?hI>>JUraK
zG4Jv808Q^RvRs0ZGu!4c<#CmiGDLFBTEpqiu(l;=rOQ62z{JP7N{fDhJgvFBVK&oU
z<Azo*JtoE12L&Cp1w}<!r>Fh<@$&h6h#Bms4@~i8yzK`L*Ckp`8+Xk}O*oNN0IoeI
zc?6scD@fy6G12mtwbF6}_C*>+EECqW@%~l!ad9bC<Pe?DxMiuJgZoV7BJScu^^MJY
z=kDEkSkZ_R94}XzQxkIX1UvRBdu?4h=b!58L+K2i9Vb?>pFVKomXg3uA3laT|JIhQ
zpZ5#47GUX|IWjsC8yJe8opH>_SmC*T?Zu3OXJ;hu?5mYdOiawUx2LlAS87_?q7^Gv
z94f4?u4Z9jnPKAQeOwS6qBW8dcjud#F!Q+2RA$(~;-mZY`SawjudeQ>{JhL_ef8g8
zr6n&fvEJQXe*AI2Jzsu)zE0ep9d5PD{pNN(c<_L0y`pp543lHa8bBi}DIq_N40hS)
zX0lwkxKD@iiJro=#7|F7PB{G(G?_Miy7;6?lME6Mv9z?dKAh+-w{ly3NQg+-+Njim
zGY1bYTzF_}1SFY!N=+!KzZJxkp}w&>MCmEV0?rH*DHS!fL$_~B7Zw(7eOLeTk}7Dd
z?8dfS={@h?%G;K`iC7b}Qz*XXqie5_Lwb7pmi+tsu6^HThHT&^5rY6T-ZLy4>b6Ab
z&Z~N*DPvP1@cY}_%krSPa4&D~)o-4^c)<}LAJ1@LW$<!^E~TokuTn37ir5>wO0%1f
z<gSI(w@*(WxbX;LnC63B!mfhnZ9ezd{p9B4yg2{$&CTkYHf>t<Mp{<3_sNqK1_w7c
zHiiX}o732GZES2N%$ymyIHK;?OLY$wp&dJSDw>#xY)(6S=*h{+**`mH*?|)QI2c_n
zJQH&0W4Ja`qYE@y1)A_u{K<UEjiEO;S!=4-*Lr;o4TgYiS=()@tE)xC#GFKWudkS6
zn9R1!cQzY8KYvPUYU1T(z7@Y-E?4AWQuCb^GQIygwB%r66m?_BT`6D^5XRM(n(!*^
zU=u5-st#Kl6$-NC+otPTTSLE1KbbP&WC{a=zP>(#Lt>(0Ol<7eTrO_zi)$h`XVvSq
z^ULRbu(Pw1d-(97hmX&eoh%bl6FNFhtoWqdu+4_`jNpM?6Hlgq+Cp(PA6=I$SrTG#
ze_L*JMO9VUPbtHsmVImAMIMkg&y$EzwzZ9|UuVYR=<xg7+llk$#l7C=D+|iL;_)?&
z_4+X#hiY2E1^Z#m2b(k#?3g3WyTx>!{{Q>CFhD~<T)e&Z_qT=7+w*>XPCqxta2Lmt
zn$Bq_PI&CtvExCze4Rr(pDY8Y2X^x0NeR=eDf?mr0|oc}erL_X&c4`xz8%9UHz`&}
zgBf;VT2n15J}4YIeAxF}<!mmshOkE$-Q`;sXBYp;J{D5k?&K1-EJv`TcRkZHj)c7)
zDncr1YD#)~e9rBBu3lbUb>#xFmeXey6c!%rku?5rD|`LHbLaRLE?jtHLn8C0O`ATv
z*?j)h?bOuN#5+3*XP9J8vSZv+@llD5SE_|mSZ#rOzg)n|kchoirg?XFwO)^_KD$MJ
z2WJ9PhU%WZdp`#J=9@63I$~PK2@z27ntf89;l$e~VKW)>Ufq?}a=n|@x9rc?=@&m2
z?UVtHDS!CD5MU;{r}T9gXv8dk|6j9fYa)Xa4c&cpVt0w;<>f`}ud@Z&^X~5M<p2Nv
zvfV!W@?Gq{d+`Yg3dee-+xJ#~PdePjTToc&cz&Mk#=N^$v)6E+0GDuD@odX>g-*Mc
z_438i4@Do1$|cmyD~@t?NclF$+y*tf?#Ty)wODFuu8g}b%EHJku6N{6EBET0$FE;U
zKfL$u-MffwIgxwc<@!Q06TcqQ#;wo)Gb|`hNH1=`pz!C=p);~fGdaT<g#{-DwxuTI
z<TG+iG))3myprpfww+C9=v>1KT0CUb6@0+uTKjp1Stt1I|1eDTN-fYaFu0I#_*H!U
zU(uB-S90+1faZYj+`Y?tYra(}7ifLN?%mdHJd#ZI_WRvB=XRW!!G8JxXy)qI42D@J
zj&uq?eEW87{5w8|W;WhS>J9JreCD(J@qpRp+l^#UVI!s&)A9HB_t)Cf>p!10pJ7*P
zC0G5%@X6DsiSO?0^zid@dw%ZP&j*Hrrm{~@ALv;0_9}zQCO01j-;A4^QboT>vM{td
zH6HC2PX-NdcXTvpbV*ngD1eqGv~r6(iMa0hbV~cjgJyovR0A`^GT+&4<@amFJ3Bjj
z{~C65@J!KXJ}l^<^!h+LgY?0Fe}6xG^{T6*gM%UU|BPctk3KvuU(dn-nxLJo7wc40
zvuEG=#r<|&vAfG=s>UfT`t*ZGVdB?BrVJ<0WIbpqoKsjW;rqM0zaE?C-C6O$X8!*D
z_IdaB@h->_&fXc5XHY96Akc8<PRxp{ua0rf>sZ0{RCwPe%>=au7hl=s4cQMbEOh?y
z<8lAj_wIc%og0&nGil8J_w|$3YN7r0|Lb_<?PRRW-W>Sw@bJO_4XvDV<>{v<&Y#cE
zu%r6BUW!p<>*qxpixw<km^W`8@6U}L9X*$xR!6NpA?To_eUN2?*qu9fc)oG#>~H+K
z#B=hO`u^VDqidtLPna^L<>BG>!^e-aA3b`M?YfqRhQsG)XBnsDMg|83B^B7&+sl`g
zm9Z^u;*Z){r26gseSU_3)mKlPI_X@Pn0VJ-K`>CYgmb<|5!Z|pQ3i}_TF=e3zFrZ!
zE=JEiFi?;|K}Cfnd|gbV*V0S<Ec5K^<s2Oy85$luNXRgeirH5qdGO#th6ZkNy#=AG
z!`zlf^~qQUCHlK|wru|8k`lG6zI{v7#MT9!YgmLGgn#_~e!uYNr_>|IjvYFAl5_w6
zf7bhcK9gP(w^xcmKvI&EpPwI8U+M4pz+_}(^x^6B_@s}IjxwB@$6oW}Vf)8_zuzbS
z{Pa{qPw&{O(AA)><>K$M#%VnVJ5qkV%~=z_ecMAj4Z)i#ci&H)!=$!J&WFKw!IC8`
zo72x9yRk9(;+jZf4G}I-V*2%*SyhM=RPAP6(b)6%+ig(rtNG8%ned?Y+s*Wj?r!JL
z&&~$M#Pqy)k#T0W`S};M$;rur($cHz{~v$(`Nyl(zPz6mJ5QwDozIlU<dLE~gJG6K
zN{R|-saQ`BkA?^r3oC1A#1}z9!N%L$^B=#uy86SnZ*7}5Z$9|*!i9h(OP4-8)+=35
zR`%==ztSd&w%`LgEWRncGZ<!dC~$oE{MmR{?Q8{(U(f%oy0plZTiD&rCB#04#VMtB
zM^ZyaM^DuT9-h|>LZ-Dc;2zegeuge33nmZKNs}ixvvP|ioSS3G!OLs<a;vEn@3}da
z;I_4nj!%5p*%^QS)I53eB&0IV+<AG>%7V|&&U)Sc@#DvVlP6dD8AeM%>)CXM)5{vp
z$_SWp{`~n9RP-L}l}^9J^5NIl*Bzamj!{ukF|n}|=g;qV?G{UXc&OFwx2l?2(zP{_
zq4UC5hD<n_0-77!RsKFMbN1QU=8rqo=dB3;Gpz~SL=LUv+OdXD!JXk`jhg>Fo}Dp$
zJv}@Xm6eK`nw-LFJ`NEP5^|MKCTjiemA97zt#{~KAG=#D``Vhu5G_-Sc~hpetc%?(
zCBx0bV{*2A0|Tffvm#2U^MH{-NWN4rTW4qIhi~89Vq#*}{*K>O!U<X~wJrDdvirT+
zZ*FXi*jc2y@5dwV#heS;+ud95ZvFK6^Txu*ZhO95@)k7<%DB60tK-_(Z1B>|RjM4j
zK$WUT>Ef$dAFl-aKYVbo`NsDA`Tu@=eSJMJDk>_~-re2($FE;Z41RO1SOY~at`664
zHrreM{n)j&(b=+>FD>;}<Y0=c`FJ$yd+sYxxgNOnlpDjrwGUSKxda|DK5w(w|DThS
z)0gL<0fsee)@c29b9Yy^w3K9+FmWOyL&mi=GaaQtjh3{uYg)^qx926^+>{Dh$J2Ui
zk3(c{Ji~|2pASDc*!=OBbpC?U*Vnf0YF7n!#jXmmG)5l`oZGReW2SL>()oF|qLb_w
z<gf&Y9M$?gz20p7f&~l=S~=Si^7H!-9Xb?cyZ9HVUOs=G|MGHwa|<~EfrcYTTv%9G
z97J3}OHaI~>m7Y~xV`Yr4MPhnt7|WQP3r?iW~jG0(+QRdS=p!!C5ELzoNL3PQ|o8?
zu+8*gWBBmt6BC1onAoAKS3~bF+pt04>@3sOg`dj5y@^~Cy`4|mJnu?;^zq}z+5PQ)
zF8TL&fnzghwWQ6b6Uw0VV~6?eV-{COSm{06F0|Z#{;~S~Kc%v!p1QM8V4~<G50*Su
z_fn<FCk=9Mne6%TsN2KSb7jH4+}qneeEG8GlWEcsj@szEn;XpY?ilQFtE$@dFUI%G
zY;*qDT_p#16h6+nvM>2~->=^h+<gpDozmuc5Bl%-FWM54{4Sv51Q#dM4z3xmQZ6oX
zeQ|%ky$BcUqeqW6<lna|d40{d{@<CI#%|(`78VvS{>w>9a*B(K|M_s3|HXxc%nS}|
z!$7gP*sb@{cF=On^82-*Y2q(0FCTwU1zHO6{eFFa?C!EqtE3eH8V{a5ODlNue11J!
zgVt+iGgq;>3|dpYQc_YB)YaMZ^71}>|Gs?|*PUhGPAK;uSnkS^#1?t{f{9?H*j)|<
zVTV<qm4HW%xEwipH1WlSg&v-s7scDJO)Xvta?zO?hRo~tev^9h<_&08pI6#UL0g;q
zyxs3L`(new#6V3N&&g_%Dh-P?9xa_7=M)km(#9(t_R@A<?YGD~JB!&34GlBy?lP_W
z|F^v6%SHE!S1XsVS*6o+RJB1>RW)LFneM;e_x~%Ys<LKnjjHz(VEOXqrm(VG&w(|O
zo3++3DJd;#Td2((Y{q(q<wDe!dDo@NyWd}1`F?KydkI_p>8AxnMVGGMt3LVU2I5;}
zyL(@}`<rm++j05&11C>%dQaC|`{|dz-A|RUbupd(c0XAvD=RZ@Z_@>hOpC`=EWEZc
z%Bb6mVSC=)uIKZr`M6q{K7Rc8<I`z<K_Q{0h6aX|^z_H4rfT2VTWvl~Kfdq#y=wk$
zG2KlkZ`r!I^!9c;ths!!l6|4*>bQnL`MSC~wy*y{V_lM-o}OQKtyAEL*io?X;@bN)
zwYA!Jq!|t!I;3SA7nhTxla!qNS~NL0!I1O8^7(aLH#et))*k;jU;i&S@!#F^=lSPa
zm%GKp$o#wi|95@Fwj4>&Sk9I$CTpU$p7IG47QET^Dfoa4!xp)<v$h(QbEK$=ZRYy%
z>gwtr|9-#!cv5|Sh{r!UmB}X!^6%Nm*j9;fwJw^dq@uJbwy9vhfQdUp=PbK!NyeBx
z6&nwF&7bw+&Q9ZNYoo6_fTs8P#2W=7#k(aL*W`W*zhCF#5>ov1^nn7d87p3Ho+0Sa
z>eRTm`n!^mkx<rFsm#pG&~0Bod@xv{2wK^`x<)ah4^;7pO=gJOTP6DO<3|razhg(c
z#kJp@4UhZ(?{DFQ1C4GyeH|yZy*vdn^MqA|57UipxzT^V-Ohh;W217__jkRD&TSz#
z!}O+`C#AT!gzSS>W@3{WtgNh*Y;0ow-#dErXwO9f!N5vTJ+3D<nZeFu`}X_2(&h^;
zO1#T|{r-Lbak=U<J`)86Z_33=&e)`xQ0(sP@-=lLXM&#}pOTW&glW^*90jy;M1>_K
zPqIwtSRp7W*7S@+Auu?7BIkoup{pm%o7XpGipZC@x5b72?TTExWQoe2uivaSv~&zW
z<8!SgsR<Drvrbq=q@+!qJ-d6JZMBk;Qq#$J-q!Z^<X`*ewKp@1pAeY%@~%AN6XOP#
zYX_7zude(1>*1kRZUNVecNUsRu8rRAw!h=wgj<nM7U&6@7PhT!I4jF5cy+p~TEoYW
zA3uEmemp$BHuYUVM+e9E*9@T67bvi1Oqjs1Glp+x44=BXI;iaRxBWWhU&PPr4-Ph;
zmDLlR==)GfK<Rao;pf)H?)`4RzrD@Aa_#>8{f&zil@@)9U~4<EE5e6KLQ=Bx#0ih$
zc1IVNsR@c1APt-esU}jqdhz>uW}D|L85js0Ja}+|*V1Qv-5n>My#Pm7mX@upY%?3L
zQ&JMRmwzdH`O>8ikIUB|d3$?1sCw&>Fk~t-jbZtDJAc2TrKP0TQXxS>K?$>*83%vf
zxf4_K{cicxZ?Xmn3{6c<ucY_6Zn(knVfFfbhyMKh3|bQR*Ra06UMG4RPxA3T)8rHv
zmu<`c7&pi;E}0du`l^Sww{u|NM9=lJ=gjFjE?3QS@ZdoXF0MnTrfLhy$@S&l-gfZf
z#fusDTUuB^Wzmb9o7JPXX0<N$o}P4NMc|KLuh)OgT^GB%ZTb8<sk5_8n?Y+v_g8(*
zQfuISd7zPbhDD*$qQ#3pp3+{wp!)ke&_;oekNfSD?(8TmC@Fd3r{Ln!>k-b@7JMKj
z4>Sv#l$<<q$`lrcAFtQ%7Z4L`TfhIGRPZvNm7DJO$y$H7=q~^8wEq4hKR!NYWMJo)
za|sC%k*j<nX!G?-Fx%Vu9}n5Tyu7^pp<Tz!$R~^U{QrIb|AQw_TJrb(WHU}b=TcE&
zvCMC7mu~bn1tldW`MMtqcRH&mZPMIjWUz+W<11)kv*%<r&=7g)tN+L4>mS_NSv<qC
zc-g;*-{0OEW?WFnxwYkF#{KvE|I595_fEpLYRkWf|Ns693JWJ2FlA`#6tP@5e3&_Q
zS4rdY<>{@(=WRao+^cxpdyK!U<3!t3eU`I=4y(H7%#q=dvyrf~vzuX2xaeO+P>@hp
zclYWy&)>iAU+CP<#Gn_qhlAn8rKR1Dv(L@72CXE1@t2#6OF%$?p}M-d`LUv+;*H(q
z`K{lU`_FH4TiiH*zI;=2^V+<0qi!FD$B!O;IA{GHRNvgYcaQBk7dN+{kWkXH6CE8n
zlNC60SbR&%o}ZKDku+klv$F#gYrONW-rkVNTvS}V`i-=h*fM_xV`F1RhP=Eywp>tq
zbK=BAlQz)8G|=L!q9+{(udGwx`1N|4dF`(fhScu)x3*+9UtJv@9V(mD?ZdD&N;hgt
zMq{V2deVUgMz-hs{(SP@l5<nYdzua-c!9sLnva3=6c?9mhc^gp*|~V(GM9w`2`?@z
z1T`Ec{9#Nzf9q;UW~L@XNJMAcH|{R6MG;@MzJgj)udl6@Fi2nkb(h)M+2>f5a$R2+
z>wJ4#?$@`swr01#zP|qO{rmD!YsEmVmE!ZZ?e+gY&)-q;QEAVfJy|mARX3kt`EcI;
zze`@8UQuyz;iDs+T+cUe+Eno7h9QGPMTLd11B2I6p`Smw-p%)M;dN5dl;(V>B(Q32
z=H+FI%F4{#Vmd2IroLMjyL&;1*6KI!-@fey^>!Qj`}rF-y^P`K=dYdJ)WlR#T`jE}
z_~gNZ2GF3z>uYO0e0^ItZ#GUlJF7MI^fbrSS6|(>w6a>{+AYSwurj1e&bA7)R{q7k
zz1Dp)mQ6Qq+_+WCs58Y?twC7LCm|@@TRVK+k#7Bc9M$aX;4vQ$bJjEI3@f)C>yrf)
zk4cx7cz*c!@!*@An|aUe|9UO@#L1H@H`P~E?670JqMBC!_pA7!!-v1-o||vK-afr&
z?p#^9`agv>|9(7XXxOvI1~lmSe&6qP7wi1|{1_OfdWF8VoyFDd!?5z(y!wBYUpi%4
zc06=GBg-Wix$slBLj=dHEM+@8xxm1{6DLnPIyo`f*xK@nHU9badcEnsu>Ey^LF=4V
z)YM)HA2@Ty=grN{?CbaaTD31WFHbM7_G>7p+@GxGyXs3+YilcLEG{NC*0AzZ%HNNm
z9U|V-^?ohkXR!PI#`wh3qAzc6Z$Gv%%1W&v%t>o%(U<-Xsh)K_Jj)x__I%Q7u(Gpy
z@*uEwc9D>f(1f{jdo_cX9k_c}R@tp*#aG>>L7Mj}pUe8pvyn8<zvq&Xp#d6T`|<nt
z<Cn|lU)z5A{Q2XruC5LY3QC&5u<zTg>=WnCwK*+302;)2`Lgrw?sDlhJpUdv^KYpB
zp6BA`wy5;=HE<vL$q7MFkNCsq&#Oz%OzQ%-#ZMQoT)1;_!pWLzzv6@<*o%AA`{d;0
zD*k@G&Rce_;`Q3?0umA(#m~<r-q?^R>b2?0k;(pconpFC3CH_nf5lpZT71pvOr_u7
zU0XZb@xGXD)PpN4gF!8+X?n3;6P4Y=D)c_iEx+d&5g`Fu_9$(hr(k3xBwzbw;>qos
zjm<$_#}M5-*7T+Gc3)1I{_Vqu6<hN1e=40THBC6sz!mCrs<^y-{g-=}m-}CzUcS<+
zpuphSxw+BjIdtcjhMKA<En+)p)!=fi73>%9a5lHqtjilZ*Eme}V#vR<qw&j^5>RE9
zQVg!)Ojfdd`0?>EsCL*<__*N5hs5Ic;FW9E=<NCP>Galj+tbg>+5G?WxuduD=nTW;
z4RwF3F0;G4gt+f=RRFap_<Xe(-&|QKJg?@HCn(|7{{H4V->w!klU&@+x*%u%VP0vo
z2c7Ek4jk*1&c6Hq>Gb%v=4NJ4b9rCw??<iTaVxeNs0s!qU!2;QDC?l~`ofYh#_gGx
z*<N2;%givxx||QR3_LDw-ps{Xivu(Y{`@H1v3qy;O*MOa`QP8(I+vB1{rd8<xlh*m
z)p=RFni~n0e|n|OCrp~uRQdUtX~rEF7t_FfJUvT1d1VCxQ)h)RMZ~r9$zE9K%wF8S
z@cODyZBXR@c)5K3huiu4LoMo`osm3p?AW2}*ToMWJXrCtRUB0ECR|$+$&fJN&)r?6
z+|k?fjy^itEv;Lpq?B9&YuY?{UkDn4`Skg-wrzMs#0?eU#gUuSKywooMNc@)^6&L5
zS)y`gzP)_b)>{kiI`iAM95~=`W~TA+gw--iO2tAf5ASIu_%RAcGI#qh^vm1#B_3`I
z^<XM4E(TRmZ*FftZ_~)w(bv~DfByV`p#cE_x$_@AN&*G=_Wb+D{`~w5T2=Dq-d<@|
zR@NOwPrDp%^Gcf~e13K|VqcBrz54%u*?x(*xNKFP*s!{xb4`b<A7j6iDc9<-wTCt&
z9{%vS-~Q0mtD>NM<>SNC)z$Uk^LhK(y4#j|PnS}u<<C<Lo;hcZOvcuzk~cR5^YZe3
zJ$`*{ZS(Z$(;aW`tNpzw|Ng#!l_4|C^W~nMnHl`Fbh+>Bwj)Pe7*e%AdwF{+et0OO
zl*RC!+p(By#tEs26s8+{DvMRr)st^*NR%+kk+A#wCAde*l<VBNa~__ajt&kDH<P%z
zxmTCYKXAZd$BrEe8X7B(&5jor5pf9eHCi6FdSQqbZ=a{7sj~}jLp7stq<FWi-lq>A
z4!pa&TXCYtg~jgtKYsoMEwfJZ{nw+ZrFE!NSiRuoCDj#Iv*uV7GG%6FGMuU_uKW3P
zx?%A%pPak9MAOgDJNoVIZNsD^92z2ApuJ&>-FgpQTN_>Y?2Kg2y*-lo`+lm;t9&N8
z_<POgv*v|=eiZ(Fy*hu};j3p4XUHop+VvprfXlU`Np1|LQoJToy$20v`n0{hy*>HK
ziHV@CU^23@fk8n`oi0fmvaSh%b|!IhaxygN#qLs2RAkJ(z3u4p`SpAZKfdq(-+SPI
z11L@IsQYVGQ&S@#EX=H~uKwf44+RYkj{iT;*Mpkdpu{uZK7PN`4z0COTb)*it^M-e
zd#T?9kEOid6+2I)aWZ{rU0})Napg;-57UoB-1?yUD0H5`r{}>}S64GK{Qdp?cq22r
zl=c>>mlqZ`Up%VWq>ylGislTXRIk=z=m<Kqo4ZShJ!tzJsN3K-(}?x&@9*maqvhr2
zv-P!gbez(TXKUkB2)vwb$eD0{p6$iW>HeUC#bxS+sf~iJ8~79^if)+Us^IGC+Iy?N
zqa({NoDH--`r5%Hp##_Bs(Ej3&tD%pAGAf{)030D!UBSVFD2ixo?)4=YWlo+ec#^R
zRyH-=dhi`+mAJC8@#cf;^3Uq1G1k0T*ltkuCBtW~m8hkqrQ7XkQ>G+<1{SWbm;dwk
zue7F<lG5$aI{k!m48guDu4XM+y43W9&s?{~2SIZ^nU|M^-U#f@I+iq#agJTBRa0{_
zC=r0R_+50DKiVOvEP&CO1r4m;xOwy8Wq<p%+rs1o1+UIu$HU{!aPkhQS_AFjP*qiZ
z#<$cH)ahf8FiPS0_v^L(nuv`|t*xyU-)^RZ1}`5xNci&VD)-}Ky@zjZPT!btkSS(Y
zN#{v<!9e9iNeQFYo*o{bStgv>*Ve53Y^vrnqv7;)eb6YrTF;qp5ob6S^v#_+cVFDR
zu+^?*WoAW1MGu}mW0RMcKapZo-0tC$QVc1IUTLYTvp2KzxAph)tNG1YVGkPRd-Uj$
z*6*Lce<#1Vu<+M+KR>^MqM}1<qqj?$#AT-!awb#?b%Gj>Yks@Cq@?XKGKkW(VDi|C
z)}(y+;>8O4?TLrko;-UNcGFx(=ZpfQ%H<6wST?L!!BPC|%t25c*wMl9<oWYt=u|~a
zjLg02_qKg3LV~7B>zJ193epgfuqx58v9$#)Rrzq3-+qRs(e1Q}oDcZz|1^NcH}96;
zXJx4Q^YJ*S4`NvO$OSYhd-^mtXdB*HnWd>WcNVMP`~N^$L|hcKRDF}vE~|#r-~&Dk
zE1!WTGkSV>bRsq^aQei~u)FMSQ_#vaoAz(tZmy)HBxU3>J7ps0gO`_=UtAw=zhmc4
zMuuza<NKG-ualCm{UTWP<waxa>1l?HH4Yvg9BeN9$2LAb4sIhU>M<?cC1qWv0~%TM
zoUC^6_;L2l>F3QX{$GpEm(=|)CMS1}WdmbG3e$=Zt%omPax$DackbBz`v1L-&1{Se
zpr-ViH9Ey@=@YHW-gLNozuoZXG5=Xm>r3&lk-@XRwpo*Y{HSnobp`Et;^gG~@a2n1
z1k0z_>-Wzxw7L!IhhJY83))XH$F^E*wpnh|;>C;Ye*b^Het*QDnH?)8f_vi&ww^f1
z+M%&FI9`9t`q1AkEi5VN>B*<2Xcm;0AMX%UepPb+$&-|t-*2~{ICqYXK__w(D8?%u
zb*dW_JUCz#ds!?pg$Xp-^7wJTz1woXxeN^4VmhF?55=y-2PLL3FvvXsoeQ9JZEbY>
zy}i}5EkU^~Xd6dM@PTX3w2wG;?k;_0Exx^X-uDk54!mB!zi+_;g})oO->U-cXSOJR
zC)36&%~oCgJL>-Rn>Quv>gqmx{_Onx+}y9n=gygvRjV7FHj#6|+_|#f-rjDXU-yd>
zv}d?QUtOL3@$vrSA08e)E2AhlF;|eKK-)t5i_ImeH@847vd6vVS~Bx3i_`Y5la`a~
z`|#mIRcy142_p-`&X_*XxW<DS)2E9I2??DM5fq&GHc3)K>2=aZ&IM6x-HM8g^6u<l
z>~%{nICua4ey1W27Z+ala8QXhv2?=;76Wy4c0oZw4{z^g1rE`9f*n0Qpz{Z=biC7N
z0yR{!6EH_VuE{7U8Li%AWT15VfIuW?w+};caWSY^6suEF+9Z&w+)%?d;Y3u#llO&x
ze|<gN$}O(YwForrtaL}8`7o%>c2G(9z>gmlpl0pr_4|y<HC$X;ey1i_FnOfN>KHM`
z?60#0?dV@VuZpW^=bl5^A08Zh#y7F!#4^yvtkR7q(iwh#d)xi=^z`t`dC><$mxO3d
zoWK6T7E3`>j#x<vu_m=md}1>h%3fSx1TCQ3cK6@k--4o|S2+YD_f6Ffe{@tlzGZK7
zGssEWN7g>*Skvw5$9Vn963@wJWSfqHwkf?|e(AxZXNllJ-IuQzj2Klm@%dUYswgcw
z7PyUr<vW+-Y-=f{Rr=j?K&$Ug7u9n~$S`g(a6Rf3vwLRdJA)N+M#b+<e%a1s5E2aB
zdg?vv8LNhAhi`iJ?bnMvyeq$arnSf_b@uAW#rOIl%~vHxmyJ1GGn5;qJ-&GG?}rx;
z>Ynj6&r+~s_Hc2z3fdz7`VeT+c$F&0_tOUo*k-JF2^qG()XUJN1R9@XhBT*RB_%-Z
zt9G@y40$&;9K53_Ab7LolXW9>v@Y}jS1VKX_jj%-DJoa8OfOx!v?}NI!-tJ|cXt&^
zTPQ7Z3#!vkz&>DSSo`aX*6nZa@5{6E$z&XP(b17J8{DbsT+@71r2$mC=kNd9)+cMd
zsQmps38NH`sku*!DwW;bTwI=>KCnT+1YCtKSiD#n)UA6T8xwOz!uN9Vzdx0K{yhG_
zAaFILw1}0QvB~Mev%a>DSErMN4zO!Z^;#3ZUk)^4QdMQe#Ka^ZC)fA#^76w64<5Yp
zFmlf3^z%v2zpV{e9r}!~wPTF{w<D;j^v4!-48g;P4`&!AvrU>j`Qei%EnmKrfadZ*
zEfpi<oiD#OyY<O*K3#q7(8ZHC!IJ|*EO(6?9*7uB6y0!w<wLjrz5|`Y>YxqWpaTm)
zBQhKE@7u-fEMnD~$^|ML%R5|L%%0YPhd9AaTK)KaJ)qW(p5D0!JEl(;PdhWCF~08S
zQSi8<+F@4(h_{r456Ib8DcIZZKUG}AHlbrh;obR6&o~q&nu6^8cwD}H@?_y{xwpd}
z-dX6}E+8zN+_s{lBS-u@liDUdvCUi-ii(V@!`5Efe?7wlwAwVqXr`m})~MbWFJ2tu
z>+d+R3~4CUqUuWqXc3QF?%%(Er7fhCl(hQ09XkHiSAUliP2KsT@Q*ojS5Yvd>rt0J
za|06#sn$n(V`oio_KwQT(%2R7dCT_I-}2(GmQB0qb$jWwo!xsvX3VyFYtld6$3|^d
z<;svN%~NKsyy0dd;_UkD&%wlPPg+mfKDM^`{CCaOsI%6_=l`U2{P}6~{&!F0o@ETn
zmMqawRXzGj!gR{?>Drc-k)VCEDJf5Q<$vF+exLd5%*=4v_>D=eR%LG@UT53>{c<^K
zV^ZtBf4{O>+1Ro!EO4A<U%$`E$tlmuo?*x7skaXVFf{HupUw4PtB9y*=G|STRwXYc
z%reVewPcBks=9jhpHgjYZPV0KBDH@$9tX+k?fmdo>gds<TDrPdwb$<ndR%dOnr>{>
z+5CM!-9VEZLPA1c{(iroePu;p)uT@JEd>t`&935Sc;HtfDw80#UbmrJO!v~`e*1Ns
zHW{_HwXNE+C1jFG$_as|Po7kK@k*F|cG>TDyZ!I(F28=5-~P>~&rZ(Hpw8^;d;6=u
z=k5Lb?Y5SlUfB0{cTE!yvHbk`({oZ>{om5(kE6C`Ev@_eYvqm|Kc3xZVb~$)eV`$7
z&nK-1vAfGMPfgLBWsulZ_Ws^l<MeYcj&urFeLicxweoY?-;e$EUtYYvony9i*|Jyv
ze!u@8dEUDG-JEOd<JbG!|Gg3!v3hOH&Y<u2>-Ycp`*-S`Icr+E#kGu$Kd&<Eleb@2
zey`Gfb=caZ!`TdR&AAB-n=793JeXygEg~wq)Ux>5iTnGtl0H8>Yg+Xs<L%wu;r0K2
z-#1M^H>dt*X;)WQ$+I((&);5K8?9|%@L}08E)I?f`}gnv_vg9&>nA5CYiVg+>ek=4
zf>T({V-jfC#`gQ2VlRLH=_;kKulag<dRDz$I$cCY=8cTHnwp!qe%zHaGmWpVjox1W
z@GfJ+?+t<`31aJY8kYOd4~vPJv-wZ#O7H1<RgZhk?|ib_|Nrm%ttlskp1-|wC+6$R
z%g>h`ld>*bbF5GH^`5`Cve#!`TH@*D?LGPM!+^xZh0o5<kAFPJuKn=B{QZB!=312&
z$?Yz9*aTXox^(&S)f+Z!aN9TEs^Y_fuCA^*+qw7s^P8@%m8WITaL41TnZX-oju{8F
zxf7C-7XAA)eSgOPe}7F+O+5VYg17$OB}b09Y~OS4(b4X$6(5tf_k0cJxBW7~$k@2_
z#RWxIcX#he&(6=Uzba-H7#J9CyFGGq+Nl#KE*$9;&i^5`IsN>#OG~}8Wj=rYd`e!k
z!Rp;9Ne3>4fbW&5(GrG9EudYiswyfPmX?uwtG)&$CN4C~xv^k#`uVKi-`-ApR%{^?
zwLNccQgZUuWxmp$mwtYJo~<MQ{?5+evfZ(UhK5}o9T#%9-(4naU3SG{{rWX)e9Csm
zitEKpSRy69?aA}!*LU4dba83f922*z#PfOmpTOs*&+UGl%hWLWZeH;`<`Y5&AeS(H
z`TqTS8?W@2L)`i=n)&T6Xs_S1Xu}4BukY{28>gKKh>4lw9>2e8*~T?%d?rnqI(4aA
zuhh%%{lBK>n9bJG(lRM{;Ba=Xb$Gw+w;3uc>;M1j>g&4}TYh&b$QuWnSgZbgJT59I
zsOUM%Jb#{BzuekGhn$WcJGN@U0tfA|H5U#xvzI<P!uj>>?QnjZ4-HmjZ&vKB{+{*n
z(o#_J&!16zZjPntxz;;dw>y0Q_WtQYf7S;5%{PyPA7o_vc#28G)6vm!mRatsWxli1
zPQDJ0moZ8{#$zeNH`lV*jnDn+zwo-cx><(FZoRggpu;Hm?f(Q=m%j_i$XFq!7qjBw
z;dbly{=U9f&&{=-I(P0`S?jVDk(<-1Ua#FQA|<tI!2$){s4X6|&GWBK(~Sn@m)zUi
zG!+#ePTQZ)uw&XR;|39j1?xVaVu}a~TC`+|%Gnu)&dJAm3gzr;e{K2o<>g{fqpi|(
zt@@1|Guxj}CSTusKW}?{Y5n(icdzcP{x01oEiJuz`Mj!Es~-RR_fN{IWJMdFY?W~#
z<AKMk(itq-1q_<Q-!bnfdg?WG>eQD9+2z+1?(v+gCS_6ZfOmZlE5nZXv%L$}`Y}I<
ze>!#lF?N2rkfNeZudc7JzglZs{q4%ZW_Dc<R)&46vp8q0Z({a&IF;2vNy%w`?YEg)
z>ozXGd#qPlR8B6>QH$Y2tXcF|GlLiwrWpscxgXemzq5GJqD8CCeDCe6-MwkkrYrmF
z>$xv8HoRZCkE7*16Wf^wQ&|lZ6&*LHoxOBrW$@L7&g^%q-|x-3w`b?OeZTWuU0q{8
zJ8>~IJdddq<j_9gaQFFC)__U#Djsp>-rnZx+|C#3;n5Kk9Q^gw>h-TapSKTR?AE)c
zkDbBp>8ad=8H_Bi?AG65TNV`*G-=YLNo)ET8SMId7cg$FC}p&%{<els-fqpQQ>Ubk
zH#aw5T^DQJ9mLr1e&?s%4UtT2uk6<AH1M@M&zw2))TvXG4nN%S>fb!u>a5St&Wfop
zGu$tEYG!bTfvI$UxY&Vy`+pIqr|AZVg-yG*CUWtyUg_5p-Q_OsEPifM@gd>wL;m^=
zR!R&%ro75cP?^@iC|vQ>RUvwNUg-L`y(W2gEVky~k1N|9%gM><<>`6x$H&K0r%p{R
zby>eT;UH7#`)iTUz3MkuaWOF8d}|gO5+dqg)&y}KsI-fSn4z*V_4G7QW%YUAks~fo
zpFN8bJ)51Hl9F-tRt#%vOOz~YLt~EF%TG^Necm_|93(mo4<A0Xs`|1*Wo7vKxKpQ3
zUoO92tM2*hQMdk;O{w16k1LlRIN;Fg?()IBm_aUa`|XmSM&1V+H1}*`D0_9q)4J?U
zfTw5YqsNa+ug8{a+S$e3-Bo(|&d%bg6DKB?x-fju3>S0wH;?m5ZCs_`i4BQ|OTN8{
zWMyGFk+xY=UEQ5qOb1lZrk$I!l98D$LROHWrt7R)XvhW@o*9R<xfh&G3vOoPowI$m
zY4)+}`xzTrSEVtm=29?jaJc*2l=Z`<rQTL$Z)VIg&)3_1cirdb=i|R`G@I?KsHnK<
z_TC~^X@;KU&4qjl2}0{L13)R+$ERmo-rZG8y{E78oUC^J@AAUO$GCWSu6%fSxb)kb
z$kmIP8$RyfU@_>veulx#)iv|sq1IP7HZI=x>y>utt1F)8Z9bndm9PH!DOJ|G%;&uA
z_c_yaqnBw0FT3+-3&Vrxb$8g>?y@z28Wjl<5i`_$XFb^?D<`+^%9Sh9cF#XOJ$>rj
zxn&GY4eg=1EN5L68Z`H$asKd<l$5-+A<=nlzqYpaV;cvC9jrIl*uXA`J9+-Re_dVO
zR=d12GYqAS)6VF6urTafo5gv<@h3CS!>OznLN8vt80OBvFh5`~FVE@y4U!S|tPEFH
zRY^;5DI~CQEl}j*;@VR8HY+q{S4yb}1KTRSx)?^D8I4RC9e;m+&%S#9zxQ;#*e#$G
z6)NtK#=vNN<z+F$NB@;8SMFMytA6+P{^?f(86;LzJ?dxTn9(Tdz~Hd<-%ggCLIH+6
zM@ANgD_xQf2XsV0!ZR3I&NzXEx*Zrc2QV-)Y+ZHlUn@u(69>Zz(ccVAX$u*c7_yGK
zDl|lDG%z$o{rxQC(A~^Xz+E>Lq<S7>3a5ktGphhYfc82jHmGS#95Y%$284dSq_2IT
zLGsU9K8EiR`|I{T+y7_Psd}4ykiU}H1Pr*18`?5%ZCPn`<k-pc=g+^=VBk4oW&pCP
z&BMp%iu2;jq3i1!K;G#9l{OH!swP04e}i4XfE#Re8UrKL`SX4*W?)KNfaK`Bkf^9t
zcXyYsUb5uLvU%|_F>7S4%QWom<EKuYn&-#PVBVjb0P_6ZC)4-;S$gQuA(NaN2CnYz
ztIOZt)6&r?`T4V%jW-C?Fe-ZD@%7!^=(o4GUvFe)x0xZqP$xILmx*IW6VnT|lP6DF
z)%@7dCu6y2vbz7O#KUb>4_n1!>i&T;(5ow&qGDpNj&urV-QKo#ng9HE2ahm(_<ZB7
z*|Y{m=KzMgDNjyJ-1T<bZ57YP#zrZVj0s_Dqn_@$|F9tA-=CkaZf#w?Xz^mxq9-1*
z)@5fZ|F>`oUs(~T>>0GT>Z^#D*s>ERPDKA!V|c)pV<v6f(4eT%AUA3D?A3a)yDak0
z&$Eq=jEt=M^>X>vyt`I6-<H|_c+ebft8Z-`Jz32+2y_t9-`DZ?Pn}>Wa4xfE6)<Ss
zf0gmotT}UJ=314Ws;vI=<KwFE^>Mw&_k6t;9kn^F7c{c{eB<-^^>H_E-h6d=dA~~L
ztu2{d-QB^3g&UQWl;-qD?<!ddn#VeN{CM@ZUWNnbQ#NlDG)ds%dT@SA+1sevuUEs*
z-R8IdQ_#!w<D$EK=A$E>RlnbEFFh_>?lB3}RK2|1Kl{;<PSbzSC1qu6Lm6YX=gn2g
ze060ds7ZCKS9<+yRdsdu-DPi!?&<w<@6?+z{r~HHA%=C0k`4!CL=Mc?)Yg8z>-*Cu
zPckko@vQoOx7@Vgfy48U7cK;NhCbck+|H-B*U!tVOH4nm=J4?~aeJdctAq;A<fVto
zH>8J%I;;+6C}8JWFdH;SG|Ret-L*B5i<c}}BK4h>o&EK@-S4l>u`J$_aZ%~H&VzNa
zyG7*X*MEL~{`Kwr{iWw5tYr8=t?<syPV<_x`)Yr$a%^UswB+=3{nsglop$#=Ok}?&
z%K$1YTbN#`U0&`V9uYCa$k;erX1;CpHZ~rK1=r*2V^^+R>E+=OaJ)}8G$3HXp+ioh
zqM|F8EOEKJt28(!W)7%zRQvne%R4)ZqxM#P<&8JCwT*rG^5wbPyT6HP=<A<Xe$USk
z!NhjPk+Ed**Vorye|ma4T=xBym6KIoe!HE2eP8YGDbuGfU+mtWb!SJRm#1f7LBWQm
z=H}3lkR`ddx4pcvG1<%CKYV}PUl9q3iq-eo7-FWMJ!aR?psCT2cWHC_`6zi|0f7Z|
ze}Bb(-uK}{0k53Rjk_Be4&;JLl!Gt#FfdFHU|=i;l_+`-l>`pRh&V7bc!LT__Wh?A
z7^dIIN#c|+U||(tcp$X<?lB>Q1P(3*h6Ac*(&CK_%Rsp|=1}N?21|_w28QV&x{T3t
znHsE-O>>s9EOLqdY<KZ#7uV{=3<e_JVAX9mHl=op?XhqdKUEJZA)P~WS#nFc7~VNB
znt;xbnKJitBU7{Unm(oj0cRMPo<VG~Yk=CcfnOnk59|;fMrNp_s{&NgfSF@PGZP0x
z0Vk_~0Xx{~(;A?DOk{%zZEIva11e>AwDc~3N^ZQVVqKrb;PxO~lHq~SIYyQ<5A#bI
zcDTpI&5Nr}Ua2=_dbBKS!$MGW9pnLpLa6rv5r+dTXBeawx%bOu3ET=<9kv$iosBF!
zGnyqqVVPqlE$ztM2Jrw7%-NyhjS=WU#n9jlG8*itBWc3F8JN&@nMtz>7_fqU1S-S9
zDqB<&kYf!j3GpuP$6ML!U*6ki8&bCI3aG?B3buZM;-yQMzFarI7jk$(0ys*Zg9BJ<
zk>_N!EaA`jn{NM{$n>FSm1+W)LITq*CWZs5pzanVNW~i&(8IexkOL_)K5VyQxU>G!
z!wdc5dQq~>4T(%rH=c%{KlVTV&YDZF7(RH49I(<sE)&j8pL@B!{zLpPmG8;ilNk*{
z|0%xAe;+;fkWFmxuV`6DyEdkX_Sjt|o==}XJ$GANKPF&#i^|PhP!sLXnvHh<ztoG|
zH;w%I>S}qmn|tcgvi$$@e}BjBP5pd8u66ger&@|Dm;d>5=lA?ior~K`|Lo2exwmEK
ztu5WfuWwA+lAb=#>dw3sY`n~O?Y`~1d;7|^<n;a=u6h5DmTk=xU%uc$!1liCT|cU8
zYc=8<8xMBve(blsPuG+6=ls=?-M6n;=p1^REH3vW=%H`)3Qrf~?frkR{(l$xSj|`T
z-kP1!$Nz48Gw0j;n~J;7t~;{3dUt8g%2&pjLUJ#^-I-MKBVeDC(`*f;O-pYd|F`Tz
z15>lpl{K!~+xx0NI_>=S?w*?Gt66ux&+0F<kjbm{U0}BD{<*j(GYm`DNU`ns&R=(@
zYPyzINZn*_W8cGvx8(n4baivvWg1*rxpS6l%j@5dg0n6xXpBBSZOMfP3bM9kF}+fz
zMXz_9KUd{;{@kpk?QXr7R(Jn<b#0^S%DelIzSw_#U2r>}>>ayrZ|6SR@@KB-t4m9}
zZy$d*YsP|b@xP(vYN|U+@08y^8+h!-##eWCZvM2b7Nqy(KSt&+C#Gmh*`##bJ}x)y
zm%Nl|)s{<_<O+V@P<FRjaj>~P<I0PRd9vl_=h=F_oVTW-f#L7tkk07i(^lC{-m-=L
z&b;VJ$CfVFUYhRTJKx~o+hqS)Ggj)w?s_p%^Z(0hh5K!bTt03upQJK%p7!o{kC~)R
zCd`*#{_ODPx;+Jf^>u}u#tmvKpTA#U_0Rmf^4-np{Yi_WPoF=3e(lUAX6aW48kxH|
zvL8*%7qBRJ&=6(TU-H|0!Ikyl{y|sMrG%dRi`=zmkImM+yHQ_X@BXhJw^Q1DRp{z4
zE)I@@-#1=gTN~Uhrh6yune@N<u-$jxO+5em?e_aY5fL+*Yz@9mI@*18MWAy3lejOh
zR&(+3mHocq$ov22=g%(hRJ+BsRaA~BC!e4FeG(Hhv#rs$InU>ZH?#5H`CrLyR`PGR
zdJ(gEGZTmBrxQL?LcX45+_-V0oMiMQ_v7D|l)b%Gne%2_?(M3aH#25P^!L8?TpPXp
z+l?D*qjr|>{NNQB7$_%wd$P^XnOkyR{#$xKOE+rEhZ{E<wkNKWWMDXO+<=)Q#yKi#
z7HG}to1XC4%X_QKb>sKN_|7ufXw~JPad}zqH2wH@--7K5a(!o;UH$a*^x8hgD-Mh-
z>lE$m;y!--7<T*vXuadN7e=~SS$B49bnB5wEajOmC?ay?Iq&+zLIw;B4gH{|Cc_U2
zE(L5H@PhisyQe+0bnlnD`tI)T`fueCkDrN%i)SD2lRb6*e0XZ=(yN6vZmFqD>wY|B
zU!BY_Nu%L_>0Ik_zr9soFLjA(ujxzLVw`?XLru*M)Q0=;@UW<)<Vtt>+AFUj+@y_C
zIzYSCCn~$IDt~`3>-xI6pFV$H+xJx1$k_Pmj>2T9fuTl5Mk11uEA{vPx%5io*yh`B
zXW7;6^78gB{qZ3&_vR*7(2!yJ{MxiqljNn#maW>cBcipn)vEAOi&e>s1urizkCr`M
zu{rH*P+s1;tA-5fTnZnAKR-Krd1LbN8yvsHICy!l?kId5vcIm@GYC}Em%m#Rx;iX!
z&Y76U$NS6AIbB^H?w^>L*wxds#bWAB(Bh%g^mJ`)?bEL`8iZK|esn%~kYJj3XU6)I
zn?SoUx1^t!yIXi%Hq6~HuB>dEn*Y2tkB|4iHsAlV_iAC!)alcg-~ab*`>zj&`6K_e
zhA(7b`oJYBDk^1LwPn(zNuZYS>c<lKH#eo;+EclCmT7icsYtS@m{``44#8iy@Bdq7
zmU}BgmVHGd6UTufNN?M!=t;-D`v0|Q@%fEgv#)E}+sChs+Is26#^kkq$xGDd*93Wb
zdRi4cXqcuGxoE0(xYr~Qqp69h`|`o-feefhuO1!kma;5b^6B&EnG-iTczJb|y}y@R
z%A@@C#YJaDMa5fNGAEnm-dZx(y4-6Li1GM%fAk!_edq4KVqmBV_w?*+<CR`EVS+&J
zogIOWj*emOMz>}fr++zXeqTdT(J|=inb)VLYEPXpBcssB*ms^y<YaaKvU~p?b?a}*
zx~iocx#`HRfCK**GcehITyFo@6SUFw;o)}E{ChTg|Nr|v%P^U(-lOV(yL|1Ev$M^$
z?d;-gtG*P-@pEuo`1ba;u20&s%gg;=pR;}+l9RJ0DLHxS{Q2uIT?$$oxA)eo42C>I
zP<&@*X6|}EuiB*aRmgKgzX#uXKn<zle3RXCHwW7&s;RlD`_H>_ZEbYvpC5%wmoHzP
ze}CVZJ@=H}-r9P3neXg1eT*K97?{FW#>q85H_g2jQv2)6Myob|PHyhY4-Pi3?Rz-6
zsk!;;?(%$4lHI|<!oYCgIjHf(P{YG2&~UxTLIyNm+sZAzrjLoi4HV~5_J2M!M{UVi
zxHbEFlq@Sl52&Zb@WD{Tfq{WR-kFglV0q2Yr_({57tjXa)r%P%=DISn1f;*YzdwHe
zkE8k}_iMj{dI4d_85^v+nK%~sX=rE!{QviN>a=OgrpMPsn$14@%7Y;wJ&=L1V(<F>
z|Dyi>`g-}oLTAl-h6ijS4h(Vc%lH2VomaVpnVoONo;`P7Sug}V2dhq>SLrst=2Iu1
zoXrY$xe5nSQPD7WrUt8CCXNHIL4z-{RwWl^nPzXP{G7IQ`SQ~b3nFB>8D8mdDKuCu
z&c43x*MnyMFZZh7zr5%!ztxJ5;Y#GcFm{H9*PMKOVR?D$tjgcLvAMQAKOS^OhE?UK
zC7=a}2M#!J3o|*~bzx+Au=UU1zgL(0&tKhl{OD0lJ-v6=*qIodH?Z(9Fg!>GwNM%C
z+L$;7jPplz<)1^YtBV;J7!Dj>Wj%ktitToT+m{R&7#Mbx{^M^res1!{DNl_U7#J8l
MUHx3vIVCg!00wGhUH||9

diff --git a/doc/sf_and_dist/graphs/jacobi_ns.svg b/doc/sf_and_dist/graphs/jacobi_ns.svg
index eabfcf568..2c65a2e34 100644
--- a/doc/sf_and_dist/graphs/jacobi_ns.svg
+++ b/doc/sf_and_dist/graphs/jacobi_ns.svg
@@ -45,7 +45,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="98.4" y="238.3" text-anchor="end" font-size="12" font-family="Verdana">-1.5e3</text>
 <text x="98.4" y="293.3" text-anchor="end" font-size="12" font-family="Verdana">-2e3</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ns(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_ns(k, u)</text></g>
 <g id="xLabel">
 <text x="281.2" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M109.4,69.78 L111.1,69.96 L112.8,70.09 L114.5,70.19 L116.1,70.26 L117.8,70.32 L119.5,70.37 L121.2,70.41 L122.9,70.45 L124.6,70.48 L126.2,70.51 L127.9,70.53 L129.6,70.55 L131.3,70.57 L133,70.58 L134.7,70.6 L136.3,70.61 L138,70.62 L139.7,70.63 L141.4,70.64 L143.1,70.65 L144.8,70.66 L146.5,70.67 L148.1,70.67 L149.8,70.68 L151.5,70.69 L153.2,70.69 L154.9,70.7 L156.6,70.7 L158.2,70.71 L159.9,70.71 L161.6,70.71 L163.3,70.72 L165,70.72 L166.7,70.73 L168.3,70.73 L170,70.73 L171.7,70.73 L173.4,70.74 L175.1,70.74 L176.8,70.74 L178.4,70.74 L180.1,70.75 L181.8,70.75 L183.5,70.75 L185.2,70.75 L186.9,70.75 L188.6,70.75 L190.2,70.76 L191.9,70.76 L193.6,70.76 L195.3,70.76 L197,70.76 L198.7,70.76 L200.3,70.76 L202,70.77 L203.7,70.77 L205.4,70.77 L207.1,70.77 L208.8,70.77 L210.4,70.77 L212.1,70.77 L213.8,70.77 L215.5,70.77 L217.2,70.77 L218.9,70.77 L220.6,70.77 L222.2,70.77 L223.9,70.77 L225.6,70.77 L227.3,70.77 L229,70.77 L230.7,70.77 L232.3,70.77 L234,70.77 L235.7,70.77 L237.4,70.77 L239.1,70.77 L240.8,70.77 L242.4,70.77 L244.1,70.77 L245.8,70.77 L247.5,70.77 L249.2,70.77 L250.9,70.77 L252.6,70.77 L254.2,70.77 L255.9,70.77 L257.6,70.77 L259.3,70.77 L261,70.77 L262.7,70.77 L264.3,70.77 L266,70.77 L267.7,70.77 L269.4,70.77 L271.1,70.76 L272.8,70.76 L274.4,70.76 L276.1,70.76 L277.8,70.76 L279.5,70.76 L281.2,70.76 L282.9,70.76 L284.5,70.75 L286.2,70.75 L287.9,70.75 L289.6,70.75 L291.3,70.75 L293,70.75 L294.7,70.74 L296.3,70.74 L298,70.74 L299.7,70.74 L301.4,70.73 L303.1,70.73 L304.8,70.73 L306.4,70.72 L308.1,70.72 L309.8,70.72 L311.5,70.71 L313.2,70.71 L314.9,70.71 L316.5,70.7 L318.2,70.7 L319.9,70.69 L321.6,70.69 L323.3,70.68 L325,70.67 L326.7,70.67 L328.3,70.66 L330,70.65 L331.7,70.64 L333.4,70.63 L335.1,70.62 L336.8,70.61 L338.4,70.59 L340.1,70.58 L341.8,70.56 L343.5,70.55 L345.2,70.53 L346.9,70.5 L348.5,70.48 L350.2,70.44 L351.9,70.41 L353.6,70.37 L355.3,70.32 L357,70.25 L358.6,70.17 L360.3,70.07 L362,69.94 L363.7,69.75 L365.4,69.46 L367.1,68.99 L368.8,68.03 L370.4,65.12 L372.1,341 L373.8,76.41 L375.5,73.68 L377.2,72.75 L378.9,72.29 L380.5,72.01 L382.2,71.82 L383.9,71.69 L385.6,71.59 L387.3,71.51 L389,71.45 L390.6,71.4 L392.3,71.36 L394,71.32 L395.7,71.29 L397.4,71.27 L399.1,71.24 L400.8,71.22 L402.4,71.2 L404.1,71.19 L405.8,71.17 L407.5,71.16 L409.2,71.15 L410.9,71.14 L412.5,71.13 L414.2,71.12 L415.9,71.11 L417.6,71.1 L419.3,71.1 L421,71.09 L422.6,71.08 L424.3,71.08 L426,71.07 L427.7,71.07 L429.4,71.06 L431.1,71.06 L432.8,71.05 L434.4,71.05 L436.1,71.05 L437.8,71.04 L439.5,71.04 L441.2,71.04 L442.9,71.03 L444.5,71.03 L446.2,71.03 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_sc.png b/doc/sf_and_dist/graphs/jacobi_sc.png
index 7d2fe2c40a17cf382e502ed169dff6be009948fc..29c1a7f2646dc690c92634fa2ed8963e5a0a45ee 100644
GIT binary patch
literal 36791
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%9xO^|BipW&Tv@Inj>Qc$GS|-?rGd{=68&~{?eX)X6cnP
zCVSIL*S}o5Wp<|d*1VldmOebIvwqslw62}cgVt$g>2)Y=de3v(;Q4oUL&J?7rwo`s
zSK7(hG!^fAKIc7yW&Xa^uco$Yi?#?jaVWMN-N0CpdP?KX+Z^9maYc|=qRUU#);*j5
ze4fORk)Ph(%;EqR?oLR3#l-<)cHB~B3;?kX9r9oh0U5HvK!~9gWSmY9R5iEqpjYCy
zz2;|;m|l#BqhsUB)j<o_@B7u&$}L{>_g882<JIBo(;gmbO-V_au_DchBT>d|*}4XS
zMZc`d-^IMU(ZtIA;_mM4oLRxO@ArJ>yS_gD`OfF_4xc->F6z3^41-47>Td?Mze@gn
z+rB^a^{hR6Y^uJ!iCnu$+AL>5<mNPnHL<&=y}i9%SWeDwvYPLg)M+}Ahkky3Uiqj~
zy`Z?5SwUB~w@=oZX+!=0IwmHjRbTg<nqyVk)zib{<m8lbVS(e$&)(DZQeR$L>f++E
zA@A<4-&NBDoTf}-&~TA0`u#2U@AJ;i&L_{GPo6X>>5!D9e^Qdt_4V=lS6|!y=uuLi
zoNd(FO;Wwj=DiAyiCL4cc_nM>_mcii%lzk`Yh-4(D0?H3n3(wVTzX1M!QWq{Lc+rD
ze@8lT1bQ(o5GeJ?$yxL7bKT!x8;hU&T@F2VB5YlZr=K5RTwL7ulG>~+t+24E{Y8a^
zg*%u3uBxaI5Ef=Wz|3z`;QxJxwEmtCOv-LO2X5ZH`Qp5gQv@GpgVUAZ%F0R=Rn@?V
zh>rR5<6G}`PxbWkJ9g`q6hD8z)@e~u(T}(D_dk67y88I0`m(pTOy|s*^Wo#il^<#z
zAM1Vps;>Uovu9zc412<_UAwj=>*}hg)b8%?pKrI{&$zPUVr=dI)1N+lS{25jr=z1{
zXed};U%zJU+V?Lb11_Cfb1|dhK_mNyjXOU_yOfogSz22D`1$khXX93Zt^R6_9D(O`
zqPO)lG%(DWGbiKP8cE&gZAXqCZC&O&`_udS|I%~)!XK7$a&q>_SWar=m45X2ar5%!
z>Tz*#J<{fV!s>n!Q})*UG_tMwa^U32&TYB3AH95el9}J;!1DQZQK@&0jEyTFwu*oF
z^hwFUU_u+O^rcOy-hHyxVe8)9|NpPNrndIxhQz~r>y3L<3=9O~<Kvs(r)Fho?c2A{
z=GTkGF}urp6A!mNeD%uf^|iHy#l?%gr|TU#di3S#^punbuV0^@sO;V_Nh~%#KK`$J
zX85;bz0x1QetkMMJZ|L%z189CpB-eEKXUS9XF~&njEoEiKmYT^{dTL$#7mu=n9ke(
zx5>-P`|<OqpoBz6b2Ib8g$s4!_UwqM>~%Zrt-sf0bK2R0($b^%@5`sBr?c@&9Vx$G
z8~*nFVu3>?OIQOss-E51S$t<-?QFf+T>=sk9o^mBA3uKl^WiZ6o-dcYmn>cS@mh4g
zWK8jk3yN&~az0T}QnFSh2`45fE?K&?@XL$9Yipz1{gyx8eBO@v!HJ2=U*6uH{^m_i
z)%SP45fKs}KYpzF{dPMjgI!+kzq#b)C9c<ELPAbiSz3;cjwSEz%q)I>uJGk0RV5`Q
zi;52lii(QAHbq88s;H^m`y64L?B(O5qOX7c!3@9U%7%s$*R0WztNGx#B}(`0t*wVI
zU!FX_{@={Q?fk-Wa_4pyKmYLM%a!da^Q=m{&Yba?WtN+D!Ry6?2MkkM)*d<HVq|Q5
z+BW~ig@rkHcZrslm$UK9_4N1iFZY}KXnK5I;;Snwd8EyF;^XgY#e0{Pnb}r<dvd6i
zdrS89zK#wK2EREL2R}YO{`2eg_?foV+xFEsIWgH*eR*(cskce?wI0LdV+(>-TGaiq
zxL^BScDjCi+Jgg)-@pD9b&{CR;-L6yrg(hK#G~Efk6*pYD)@6fzFt*Fr>FdW?ey#M
z^|D)|c&C&+_M2tWxn+yVz1r`wX=i6G-M`G_N9>LQMh4fw8CIoQH*emo`SbC(&F?px
ze{H(HK7P4-zucbx|9<z#+3q^T$(xv%s1v!#<$mj`%P(ixR2qTG!he5$*8Kf?-Sk_n
zgjr6+)aUj;9xyNNd8n<Sk#K2=r%uEM27iBlhD(<(OBy6FxcA9CJj`#Oa&J$iNydeS
zz180@?X527ld(9^C919UXI^O9*;%GJcXv(YlePNrcKiKHD*~1O?mRtR-?;i)PKef3
z+4sS}KEJ)U*ZTLjx5gIY($c3Vse1GD?fr7eJ7!l&r(yE34<C=qOP_glZ*w~T>aew|
zzGVwI&A6b=9j;aRleJ4=QC??HPY6Tm;Wpl@`<7*2U&pmzj%{^Vea_okTe%jLyubIi
z?|S|ByX9O9T3TB}E9$PU3gueBBWZNxLB(V>Ul9jSe}DaQUoWq&r0nd~D?+qXRaIT<
z|NMMDKb#@;>@3r(wUu6BVbhpGUO&FGv-sC*HXexu3|=KATMqucwIy>g!>Os-;XHlT
zR#sXKK`}9F?59ncvV_5_prD|&^!DcTekP5^#zwZ|yGvg$V>q=j`MB1ecbEO`Lm5&(
zJvqsCytbxB#KE%Y$%(o94MS(xR&Qg{*qnBDSMtsH`oE!!BKi6Gs@B%O_s!F8G3ed%
zhv_M(CeLIPStNJr)Tu`Y8kyhR-93GC`uRzdCOLU|ac$4L%j6Zc#Ov>;)A|fHKc7r4
z-}C<F=5)r6o}M)yYF>W4RCM*>%a@+J%ijKYIz4_z-QQjNuD+?8YhAwXl&3;tW25P(
zIj>&b+iQL8+O;D`k1o9Y@?Cb*sk5`qJ-xgZc}`X<d3ELGzE`Fh7Zk+w<Ia3~dV1rw
zZE0s_7;eeDyzJ1gxi*zT4UEieC)T7WzOtCfqU2(`Isd+0Q**PVNru4teZTe8{pTGy
zb*k&y+URhL*;`6HCtq@%xcbxW{QZnm&tLfZ{rmA#r@C(3i0JC-S{0jKUtiDg=<(y#
zwP)vo%KB6M(b2c1s>4bnqN5+becKzhT2)i?<-T{Jzl>LR3f$hB9lp$ezF%OVV7Hj=
zqS)PKJ9h25w7<Uo+nbxoTb^?%`gk)f5cqmxs&@E`ySvRLB_;QKyOq6U$&v{(W}MiV
zeEi17WcGy%7d~C58T)Fnm9g9Vkg(;K7iw@_yLPSo>Y-4pi;GLP_x{pSS7+DOUj4gn
z?$XnH?)aWq*E4mh=;>*?kN^DqyywTG?v~cpz=((w-|yG^uaDa+VVX515EOB`psFu$
z>B5yc7jA9M7LQsx?cw2e<NAMpvPze4%eg6}G1H<zT{mhAgF(c(C2OS3^A>1uH8wVu
zZxy?{HTycxs~~w*HML2TCp%wW=DTtGcKz~wo1Ru`1^uesRrJ)W_o}{zM#oa`=|yjD
z7zPCgNA9gM_4D(q`FK?P&W^&v8RtcvX0(BdkrkI>9Z!|roz}N^wT_3VxcGGIZx@{T
z8C8Ej)anX)Sh`f#Zt3O_^W0k@5BKi-^U1rp=xX7U6N2kvb~;T~^VNzK*=46OR~8h`
z&5z%`d*^U+$Jtj|S5^qd#l@+psC@YQ{eF0a+w#kyKa78E?wWS9u&nIa%=CGRMn*!e
zfj4%S>wh@@{?zvSb<r=yS}s{>xZG7>4Ct_WaDHvEe9Z^O!otEGJ9l2(mK*)|<0Y|O
z{`P;T%r?(|)qnihF{89I65I0c$GyAfZ~Ijw_x84@XJ#7z+L*9()8@^QTQUSMFZX9(
z5WPL`%gf8{tHakDRe#HAZYX?kfKg08t|w}3+PgbDMfdd;KR+i~^Y?cCe#6X5Dh$ug
z&yQdG-nI1ZzS`ZV`d_syuAVq^X6A;1ZHqM4#P6S1ey@_<+S>YF#be&)PfHo?w6whH
zeU@JijEIPMT70kWcP_)c`hS&vbFESf-d$MeT=Mc#>ysx>tgn@SdUDcdw%OV{JC5Am
zp1(Q!x*mg7*&B`n&HQ#JUR+#!^5n_HD=Pxo6gR9`(Q)4X|D1n+f8YN&(}}}a;q(EH
z#D8zzyb&ocFJGE^dRo`y$&;Bhw5EFf{PX!d@2S+(RL#c5#$QYQqPFF%G|9T+!6*_Q
z9<HjO;J`TL@9*!@G38%g1RlM9J)99_f~t~|Q{|J1?q5#N?U6Kgi#JnKbE}`P<~vKn
zxt%Zc(BZ?P($dmLPo46r{C>Cm^ws?(k`fM?x3;Xjw7We2>BDyUuq#<xnKTZ!@dlSz
z%{^#ZS}Hl?62HB@Jy<R#HdfRjaP`$wr>1J3zWVdg(e7XGogW|To$5E&O7q^md%xxf
zrk+0VqQolo$%%<v3nHSUwR3N83;p%w<zkcETOsl7EiEn9b?4{ReDY)sShHr$lxe!r
zS|Ga)9XcdpZEejO5Lfk5wfR$LXQ$WiZ*N5%3QI~ttV&-k`SRkT^T#h=uKYj8sd#3(
z4zse0?4{M=`se1``#U)?)z#H)$-h4@Jic~oOnCOoM~5yi_fP-+?rzMk63+Pe_+@@`
zPtCC`{_&uh-=gM6!A?((hYugd?5UWz{eIo-zrVj1KRYA2X3d(6>+59u?f+RkKGu7A
zy6)Y*kFJKtr~d!<x90O%^NOmfON-t4pPifQ{r%nD(^vNwKR;)Ze{asi!|j{X&Pwsg
zS}nP+nf&I)#$RH`HZ?UjcXo8_SZ$lOcJ11)){%EQCr_UI?{nGPTN7u`Uj4pLS5!=_
zZTt4^b>V$McXyR4+uQFy)H;osiD`yywb}o_@9TF~ebthalXG!%GphdfhD-h7mW+!{
zcXyW?m%ociN=n*M^;PTaEYr*9Z+!du6%^n1cSU<G4f^==`F!KFGZJBIA`bri{M@qQ
zg95+J2ZqJ&{b_%Gd^E|q@uBa2yKA=?D5sUZyL0mD>hPbxUa$Z7?c1{A=jYDMFl;_9
zUw>!8p8kG*b-y_e7Wdmdnw`Jz;h&$MpFDYTVNIm*yt-eR%|{Qm3Ow`vdg{>BQ}*dS
zhYzkRo9-guBr$!FhKQ)BWbMw$ixw&UU8l6QaPCeoKfhzgkGDT~kf0a4E9KRzJI1bo
ztF|_G2rSCGBqH+Z*rlyTYylm=yp{%CJrz~{UFy-R;2*2~RsL`$N~$n$fqI`25}Xa7
zKBs_~n_44>q6_bbZ{OCH$hs=F7?@vT(g62h6EW2?EdcdTTUsYFP(#T^!%|ij5wXmZ
zXHFTGnzjfy&6u#d+jv`6Wwh8<=eo;h9NzS@*hOvU+`3lwn%O61!LReTt>{R~6)fZH
zTehxCAT9aO|F6qkA264fo^5=bZdqq_%)?Y@>&crJ8$B1xt={_F^Ok||?Ca|l)_Chj
zZRa;E4Q(;l^;x~Y;N$hlf9~%P_lXr%^zn<1sX2fBn7T@GYN~6-?`ftH%7M2h1shvb
ze~emd7tFLkvM}?(k*4YMKrS@cwKaR~Pb+)hy8EpR_agsUzWi>;bK>&d)^!WtW^Hg=
zv@Ld5)#7W+3w)Raoj4R*KplGDoa^giZH()9Bv+mUIogRsQKyB)L71D1E9pl3fBtHB
z_26(<&^UmY6VrlD)9h<Kjm>Py`kNKA-2?ejj?UaA1~SUilR;#f>NoZqhR3dK1;v4n
z7t?|bI##+G-}gOf5^&-Ol#lphWMH0mC*l3Qy+@88fBg9I;R%Y)A3l6A(D?lMynXSH
z4~cvB?0Io}yMA0;9NTmKxIHK4*;a4Zym@i?`+F=bELWa+3zR!AXPpZkdzf~1Q8a_F
zuyE$RJ(k(m*QuJBP3yP+H$zM}s^H}%)!Lb%tHUmC&yV+;Yjt#2>FXCaHY$g&kGnem
z|HF29P+thtgu1b@xm~_)#^HAU*^i!fyb9Q|;Dt{tw_=OHp(Q$247+yhD0p~?b<yI*
zksFg(+xcV{1uk~0`T2A@gNUf8Vfr~4yT4z8?S4KHE_-*!Ga^Fb^fcYe_aAS)9+!M>
zj%CfipU-Q)UJdt|XEW3Me$C|&ea}0cC5#}$r^zzN%E)l=@LZ{%J9)BmOpHvw%_ok4
zOJ8SCp6vYp-`}sPa@B7P%ii2zbjZrmI^Hjzeq%%8ug}fw{Au6c-Obo~E2>KL(K^V8
zjE*(Kw65OXrz@AwQ-XF5=Gj&=3CPR$x3{xz+qUi3rhotb-Pu<gT`zaw`t|Vod*{#h
zKYElD6cm*8QM4oLvZwe4P+TzzY}mSWY3b{0B`+>C{{Qpb{>ZUoOcQ3#?2KA#rjebW
z@1K{a*R^QE%$Y0q?|W0(@aD~%TPyeMur}g!;ZSUu5P2Zr(kk=xb21EWJrW0-Sh*uM
zr}6Sio2l5_-(QeZR%RwAC$}O*OUf*Vqrq+Q#r6Yp=1k(<Yinz(U3>4;RPCFaQoH}X
zj`7`>!x|nf@{$RZoKzV8b@uo3hp&raTu}M>nTopl<Z08E#Y;Wge!p&U=H+D!CV6)x
zqNAhr;`Vq{R9G-f*NZ)L^eAh2`FF4Rg2KXw&&{>w?YnvFru4(B9YssHBS2~W4MW9)
z1B`k1_nke^$Xr-b^5n|OU{G`E%xrW1hHGo1FK^3@1`W~7&fn)57ABT`ZB62zA0HVk
ztgJrWNbcX5a#HBp`uKjo<&W+E|KwM8?{iri6#DDVLg)5Z&MFQ?S!~+jYmHuIi|(K7
zsQ}6lsq7AO{f@u6xmnUMiRIn9cPZ)V#<{mlKuw6+nO|RDH_o`AFik(+&(Dv~xsAur
zVt>v}BQ{>CmiBh`sI}83Ob`&$i3oUFtgNKe(a~|CzV_uS-bHrz13v2qOi@n;55t}2
zYY-F^JaX*Vq*=4Pva+;%XPcSMxWIT}Uv2fHM~^zXyAPi|%PTG}-u$^&%Jk8blap0c
zR2GD-KK)im=}eCww+AThC8G24^zPUF*4<n6_0a9xw>8dR$S|?6u#k9q@9W$%Ov_RZ
zxpj-_o@(8{iHV5`ME&{mN9E5|)~+oKT#7Ea9)5mlPfkpnV_(0|?R|7a#EB!F!XH0;
zIB@gk%x`aR3(LyJE<V43MTns_^`hu$2?xcN6^B7p@-*G(h^<+o$NOYKgBm;%1`V6j
z&(GSGRocbkkQkXFwn4yY#+9q9!*^DFePtUvd)~ZrzrMbX+)<!-xSd~JMWv<R?pMcx
z1qxv&Q%>zxVho57i)0VrQ1p3rnBRU$>FaBAtjpicTW4SM!{F!7pP=?bz0cC1i;La)
z%iiCMb>6y#N6ePfB|>2)t4@o6+QzD{S!riy9bM)-yW-8p<6n+DJ3FtwWB2u<yZqD7
z=k3`QG&MO5?lg%mNIcx8qNXOb@Y>huAXkD@RaR_Bh{)w-zK>V0-)F>8&(JNdzih#R
z1(&i<zgshP+BCL?$&)8LO1itd8yOh|h%7x-T5(ifg@Nm|61O9_qRZM_I|`Lohpm0|
z_xpW)@qY~eK26^r@;h$bx^)gGKk4`N_5FG*)!W9#E9LQHH@6Uj@0$k)oA+!_k&Jw~
za@o4B)Cr(EZtJVr`TG_oAMg9~`~Ls57Z(=(`1w<E&ik92m+wnmuk`TY!(W_oc6N3Q
zOO`AV5D-|PKY7-yRrczu+?f`1R#sG8*yS7jP2MKu)v5?K*If;*0*lPn#_gSTZm#v^
zwbACkzP&yD@9*!z^78BR=iAj<{rvfJYTW$|iOzqYD=I2RL`N5Yc;M*PE49?V?#GA3
zLx&Ider9^5$=RTGZJDq1vA%k@ZB46n!G%QD)WwUH-@SYH=fh$CU#7py-rrj*f80Ff
z#DuK-s{<Fi@yJ+Auq=LdVOwr=Q&SVD_yCoAA0Hh(R>k>s5-7A&ggOMAUhvBAn>uIC
zq3T`Ve!p+OA6i*oUtjm*A^Wbfx2G;FbiTPQH+rgdL1^0BTU&YL?dI^wS}oAv^7Hds
z6ScLgqoZT@zUiuy88mdd{kS#u*Plp8RBTC=HeF@f+IsAzXy&agnq7+|WVreG_Pu`^
zb?5Hg&b~f1W##7E+w+BGWO}x4{aSnXvJj}2b6x)T@BX6+s{8*rahx{GiP*4mb;0>N
zckUDv7aNzFzS6nL=@KFK^gDyb-2<S?bOy-%UeOGxni7gF0%AU(YEcNBfjJuv9eM#y
zM=cW=G<3XgLQ0O-NemfDQoU_co}`ord1SRK#e&QM)ycPa6e`DBwNIEMkPnJ6SXnvi
z){er*J1SKB+IpGZ#YEh(pUI-sBH-k~AR^{=4BVU&VrXrhsFwh0STQZwV6ZfH|0Pi3
zKhy;F4^}ms_`ppm#()S3a7KX`x13d58f<Oi#T=hlM#ZeDe%#l}z=pX^n>7p6*q&jU
zEq3tWLDQ=IwPB}s7C+xn``c{c!i5!8Rbj7pEm@-S>C>lEvfH<AJ$nECez(^d@0PG$
zIMOF;eJuKOyt=jV-7BFRd8~9JZhL{|9F$L=JD2wK)YLn>N>{tRuYP=t_tw^I_jW$n
zibtL5AHID{`}gPP)m`6irq5p*xjF5r-LEe%gBO>s;RczRlbc&uSa|f5*QScK0bTX^
zj8i}Xu%i1|uXOv~y|$g5ofVap8w(%1x%JEWW@Kpm{r!Fa<FA5(f@>l+9(pii?%cT>
zS7mQgVVHH}Fu(noE#kI6({7h9Tj%vR+=}tYtuRolw1qQcYt*7ei$E^9u)wjr_AjVq
z{qeZ`%}uG?_wL<e=#emNdU|^L=acI5L$n#JEG;jt3SGUsuB=v>F(87kmSKuvgA+&K
z?Gh_lfBU~C?0hl_@9*vX_1HY`&Vn5~KGjc_m66G~u|bg`{oEYKK#@a-4)L67X>Z?L
z`8jRzmEHR$F=*(t2bnQ=flBf#Vy=M|&t|57dAPpv^Rr*Yii(OV>gwTDx##EEcJ}qL
zDHs|GGVt^BHyh>U<*BHuhOXALE`N9A)G01;aq*_+=9yNdT91$Q?mitJ@;$PKAw;D0
z_4W0WCr)(y{q3!`Om}!lh>MR8Ph4D_=sBTFFH2(fR0vvITQe~;XD`0>C~nGIrfFiJ
z@?ErRkwNMy5l~61_s7wbd%+@&sd4$axoiL1sH?MUNZQ9wTf0_w=gyrPT}@s~SAB^)
zZ~I+FSl#c)*|WV*o}^q`AAkPG$H##yLwaPbzs1GH%}u??_~BTuw9Tgz%1f3mefaim
zuiN5>H`C`ojsO2^`o1&%_J5Bg_uIC0cXO{?xf0YT*Wdp~C_O!$0W^e>lA<Ej+qP(t
zl9YMgnQghZb@Hq#=PtP1bc$=u6(hC)4#ljKb1aK3YJM1Khpo{N|Hr_^#dYDO*88b}
ztFNxOn#HhZ&mM*oXU{HmY-amqv~%aqii(O5$$t!NJQ4{XzFt`9{PNCD<G{c`F>wan
zs#hy}dwILX_0_bsyI)^lzd84|*}cl=vU;(*mgpPT{i#ShKkw|-)#08#J}R1;o!{@*
z$Jf_AJ2TV8#YI3~9yEK?*x2~zvHX97qo)PSgLZLjIpqZ|k*BS=nx*D9=fs(r#+DTy
z5_W!ebadRYdw2LR!-@|HwKp$qY%tHiXR^b+re@E-J9h(ChHS~Y+V$hdkKOyWt=s&9
z;l=ak$4^XD-ndaSlY^I^UtK|=A@}w+#)5BeBK6|;ohd$V%igeeuWj=2zSPUhd>u~4
z%UGAaNqBW-rNc@6OG`W_|G5AEUwCTqHUq(0hAq>;Sx7a1&qp@xur&!E9vtM6GU*6j
z?k73NzWkjGCnx9Bx+(jfGnKr(C7Pa|zAgX$I{UDY5Esy>DbIsFdu;aoc*NZ&XS>Qi
zEFi!kF>&F+&D>mE76lI&WUWe8yquo<O=lPPkMl{%$(_BuPZze!F+I4oHM^p+^5Lsj
ztMo7LsVsi<=uyL@{SI5AbR8WXe|>IjY<%+M$%JXs!ro3j>8cyJWx*tHt$6m-sjd|(
zG}w5hTvAe0*!ktIyypwrHOITu!rJ=to#OL``S)yca&kEM_|op~DpgTeH?I7YQoHlX
zlN7f;nUgm*CcnJ0QaHdUWp()axE?v%S$(qBK@kxrPEFPJ^zcZyx2MwdchhSI&W8P`
z&!2z3a{0VP_5c5Ud3BXr<0orTL4kqB^EYom(;i)mUZl(1ynXxi`RRS09=^U)88Y&~
z1wPLje*WbK+OOxWn_KYEY3lR0Z{K!ybR0N)mRI8?*S$TJ#=>eo57utKmvnVi=u@@g
zkmHM7y9){n6W`w2s-mKDVWBhox3{;`H{6YRx%u?E@7GrZDudiT&$c>Zd!FpMbLU!G
zT0Xp7K0oTot_C3n&Bz%=UtU}k5fRytc$n>Pp}Dy^7Z(@LsVoyIDU*x_uce3X-j!`Q
zbjazie&I{G=G183|2e0p>AtzW-T!}SRob>3)^KSr<^@x?g1e0izPrmW%-HI-bNl-B
z>kn4d2W;Z_e5_ac{p)>NQ@eH+KQ}6WcgO3rNzRQ8cQ(hy##X-H`~BVPn_oMRvLCo}
zCuUy7BTf@3-isG6?%1*8#d+Hg2bh;ET{?08{Pp=ycUOK^tE;PXI2kX@us!eYBG+y)
zhm#H=($dm@eU^5;xxKwV_4G7Jnax`_uV1odg&{Zt^ZaOQo3)GUkc*BLgPMxUha1WL
zf-*8^o}Hb2`Yo%3kWf>5JA3rDoWv(5CNkvQ+Y@Q8eDdzyxq7j?Ktb{E=lOc35BvZB
z?Pp|WlUNh|C0$TZkS%_BdfMi%xAU_<E$!?Aw~{#+BPtmFJe!?wQTT|()z$Tv<Dvi~
zh0^QmVk4rXKfl}k-YE5yh*|C}mzo-z%*@O+QCq#@zrEdl|Jldm^3QK<OcoInEBf^%
zv+UiS$fw2ae6ptsw_RTeTMKYuq4U@H_+3@a^53V=m(tIg0S;wF25$a_W_JE{1rO41
zPCF2|*iBGM>eNJK_k!|rbtR=k3uf<#-kvwdvbc?zoo_+d>X-NSTHD##Z4Ig~oPMg0
zaSA9G9BPUzVfga>`}%8rvbs@QF7$s~?eX|n@7LHPhk9OiEd_Ur4jdA15)*UNH0E?k
z1NBcgBnUCIKAjK=YI3kBFa|^j#lBP#fK>T6K}}ahUC_7;MCvBE1IVDlz~#N@gwq8l
z4n>xTA4Uex9(;OwI_KUdQQx?AD^~~ohx9TTJ-8Q~JbLu##^3F8MV@5)#7_O?uWsE4
z8d*@#ZBV<uIo)5%oOfCI{Cl8EcKPLLJ^v?ziW>njzbKHCz>On_z2K&*69=f#)aeIy
zwtzx1L#ygUkh24`gMx!+8mIGZPCKh)VX?#Q{o1QpmgVncw&&khGcghI_djnPH+k+{
z->j^xrO#)Z<#IVBCMs^vySr)wXmYQwukU+EdNH_ymSomw5!k9`Z9RLccDPZ|lM_<B
z4WPO?|NcJEAR-&D)P%Wn&r0X-Ie2Gh@#;N#T3THzgO`U@?c1<HU~AObpP!$<ys*%@
zH5F9q&8zuz^7pF!J3)?izp0l1E(TsLDtvq_F+U$v{Kv(`<=ojZ@#124VJRuE|Ns7K
z@6EfiBJj(bo15=^G|j%YA?vEvnzd_r`||JXnE37OZE2b8D=Pxe?%^;7MN{9V$qrrI
zzOmAZEgLMN)=pcoLSxU~y^<yw7h>b<zrG5s`}5I#Th7g<?c2>6l-+s~etvpd^Xa5|
zD4T=1x%r(tcX;|z)6+lSOrLL9{ViwB8lL5@CYhI7!q!IJEtP%E#o2JE=me<$W*|A&
z@AzeZ`?HPA>^F9oumAU>SK3@dZ{45!DeUa*pf3J_na1e>BCQ)X7&IF_eE2Zu-kzW9
zUT?{`s1%|lYMg#<&+F{hR$$|F5)@kuI7w@?+zp*8BqUVve((2)Eg6D-etu8SmA}0u
z$`BtPU-kXn+1Km$gO*yndnNhIhiO4)?#)fDk@{!VzUtK%9<|l5=5&c-Xcbr#rqOk1
zie~VQz18JAKd`InHgqitsj9uXvC`7glHta!TT)XtZr!SCZZ7T`7_c(r>Z<E|DnEbt
z`Ze{^5>K|{fB*jN?CLsn|GvCyphfL3lWsBHM<*sK&#@?EVrOs9x_keQCxgkxb+NlQ
z6<pk3S$K>mIDF~9%b5qGVlT1kYzFnP!p_VzZa>`4zd7k>SJ6ZM1q&81%w6{>PI7Bh
zZ`4}01E)`OH{7`sBW04YK!5V=+1>5!?pqJv|M~g(&o7t#f4<p#{>yj0r;i^W4)(WQ
z`hQpW`nWBbm)rjR{ayU$N8zsW_i<~}XIMva+&Z#n@7~HC&hA(0e`UK#G}Z}qfQFx3
zasyXi^_gQaai(#4(T4{Ii=H<(H5HVXum6(#;laUQo0cXs=HJ_sS<wIEN5$WruPUBS
z4F`>lE4%lt3Hxc5d+Wvg;CK)21sh~`C4u`GTi^7W-vdp<q@<=AW?WGC_U`WK!~FJZ
z?Cam%*{P-8c;n{Hm-g>(ZPh+^?p)6OeRHp^jb;u2w+BoPxA9({e){z3<k#2Mnq*(=
z@tbQUc_;t=zS^AI+j?cK%R+7>&6qm1wY$6f;70knAB+nwePw*Dgp_i$wY3*5S|nkT
zAuw^`L>Zfkfc+LFFN^f9K78{A)T%kYr}FcLjT;p$EM}CxzBX~roHI{OPX79I(&WjK
zmPIPb$NNk<8oCx4RDa7+Qc`+xeSLiEdC)Alq@*NhIf9z+tPh{h+i%XfX*93y*UPG{
zIz227iIyVZu28CJ<x<X>v(8lSGJE{DN9+9U+qZ=U1sBFw`>zcHwawLhW*msl-+Odb
z=;~9x&sOxgc8fiH^ytv7t=XO)9t)h?`QF^#em-IQ#7pV_EjNJXY%Q#;Hf3B~<n{jl
zm0<skH9w2~eV+e+!n}EY0RaM^pPzqzR6Ksq>s_;q!M+bGSk(99!*PDjY$>;j%>}{X
zu2+iL<18D_dDIL1{`E_0&3E<(Po5k>u9CxcevLld#(UaUTEWC*%b~}qyfPLO8kyPe
zh0DHX0vY<^)EgG1*aL@pYJYy7e&f~+F9s1e@dttlue3OXCq^DPRCL1W!lJ$t+GiFA
zXx|p)QtWYOTChRJh|}eY;4G(J76-+aKu_@v8)Q<|8&60$Bpx$ymE!7FWq>H`jNM(<
z`+i%ldi><{SF5hnFV$^Oji0ea%PB;4y+Qw?M@qrr&K!aLGgBF^WNnqPtC{iQMMmD8
z9gbO9T6%hVKYstdytld>G&b_!#fywrS=Tzc#q~cOeg695lV>w_X?=}<sUjef$taTM
z3u-POOAAY8;O6G8{QvhmCkKaul2ViJY_o}zCN<5UFE7>G_ToiG8;@ku`t|z7&(0_+
zFMeg(@v5or?=QixKd0}g{s}U0eh;HaY0EMXrUe3rcAQzpYG7tIO?_TP)92^sjf<c8
z9P5+y4hRU?S>);InR8=9V=K4#rn<jX`~G}7U37a7N8rLs3@a|5(n(0%)>V2`B#S$h
zXMw<>6=#;Q7JPhk)WXWD=-nMl&`f0F59SXaKR!Gv9<QRN*4EL%k#>Gw>}gZc(rH0y
ziWwjec?B<FoB-+}E;gDicHm$$`{tCBld|%;A3u9`EPa0MvF-QkvY*WAtXjN<HQ?e&
z35UdOCatQB0pMUrG1G0BIC0|lE$R=F`)$LN&(F85Hd`IOUa#E7(sJg(X7<MqA3B1D
z_TI|Rm_HxX=gPdXL6MP>@yr}c;k9AW%B4c4KKq3`bXauHglBRu0L8K4OkW0*sim*4
z2}(+y-2Hx^cUD%`&d;FLUI!001~2#9n0MC-G=jRT^!1nL|G#bDU-<EnD`-7PpRDzb
z&FTE0k>%{qsvWN;c`7X8JE5%;DdYtjd+0ftv#a6suUD(rue$TZ(!^xS*VostpV)kB
zTkh#8n!z4kURvdPdU}2G^?xSr*kK`Mp6BD>z!1FLFZJ%O(jHmsX^R#q+5P`h{O|kz
z{}&gzax=tLzco!eH|Jz@{@zgKufnDtpaIjL+HaYrfdVtx=rqHPJ(b07JraTMDzdV)
zKs}jfXJ(pyTXW$;fRnRx<i;e|oyCTRh7}bR7j_gT|K0fQ?d{JG+vS-GK0os{GB$pB
zVPW&Xn%!k@JNo<8t*vLX@k(8Zuyy6VpwFTkd*DzFsJ*kuY(^@>n;RRIWv$EBe7N)U
z^mI>e@6}VQR8&+RJb98*aOUdOsZ*wih`1^$Dl#5e(6f5AcEF~XUKR)A;4-ldK1_mX
zUiVpb7y~#GUD6~ORvT4(NU;0!!TI06@B5|yMwXS8y(nqZb#--hU2!!lL`$@+tc*cK
z{J)@@mwH2p>B6T^PEL;5QxW*T)G25csQLb7vcnSYh#C5SbrL|08iPev;tbqeTsvxi
zm#wuqegFRao*o_%SI4D6j1wkJYU=Or|7YV+Rkf=wd)JgHA`G=NyVgW+?}N9#KmO{r
zzv$02Q7<8JUy7`QqD!v9X$A>l;lulCfAjQZZjE~M=uyPZBGua8-_}m8DtU85aIW9+
ziOTL3PbRuE+}K}le|J|Y^MUi{`xh)wD0_SB=#Ik23^%st%O@r#{<?Os%OvYcN4s2=
z$Ny5tL_zbsJ0|zI1yxhTHmqP?!X0r%{Nu-uUtV49Ua>;s(4j+FU+#(P$36M|e*g1t
zZ*RA>wt{-aIXSDuGwXi6RA01sv8IN`0`KX1UtV87|DYx+N-BDL-r5hh<ZP=hY{|U*
zd+okRgVPK@F8kXXCLiNzPS%>rm7kyA#w&g7(b4YgH<8w5Zyr24+I{5Mv7#3j6sPIM
zdZnbOtc~8j%(0ox=Kr71pyZc%d0FA-XTFOTExNHez5m~@>G5?lLHNm&6fSP=$UPN>
zt*<$!nSxd*$olBT?sa@`w>SHZX{XnV6rKeJ^|PFK`LftK8y20@*3x?P=xFzor&r$y
zEPwGLL$3Z$;Vjc^x68|XBlp!<&b2O2J3UR;!onh?@@<c#am2P9Nkv6P78aHb85fm6
zZf@h1{*wCW(IW}_IvdcW%hjyr*Wv48G#M|<0M$t?oWfa8BX{oHnUa$7B3(8;B_$x@
z$8q~Tpi%46*VklhDg?^Q%RwDW1IN@yM>>D}__3k(ciELJ)7fUZi^}ski_<(cr|Bgm
zelu~Ex+8Npg=c}l)EQ>EQq1gpDUXl!GQ{jCXuNPCz%1uRKx)~KXS4G`P6SPBOPXeh
zFtGE<fQsXPe}8}ea@k*c%Kd${)^n{&jqY(98gAxk*qZs{!$Tf<yFI6j%DI++rsMnV
z|5f;g`(81b$)fa%!FM5BID5Dxv&O5XM~=9})%{G}Rr2!C63@x+e*KEC``J2UhJ@X(
z7s`J(hOLddxH??_+WPqTr`2D#<=!qREj6t;|Nh!q>Du4lK+DCRG9}cee`E}Z5O6)l
z!1Z~0_>A_|&Dx$fpNcORU!>>l>$|l4{k<PQei)>kk@)+uSK55h#SE>z=gyz+KXJkX
zG_b@pWzEj$Yt8(29w8wiQ_r72dGg@>`}^-`$)25UZZ2^v^wpc2n=`gX)zsEzURxs>
z7WOs!vk9o4J)x5j$ez(<vcqauk#VeATjwujW#wkO+FuVIKR&!I_cqV5S8JoUuRHa%
z*4f$lE8~We>w2IG93x&S69q%Vji;<iUR~+*ooxnMMA^J9cB)tC!@Pv0x>LFq2}nqQ
zMkiih70?G;6jrc^?}A8HLGc8`hDHBQoI0gsWF%Bx{=MiSzt^!_q2Vug?Oy7=d1}zg
zkQXIZ&8fHl<(!(LnR9Q?Oi<2P?l1r5%^Qp2XFP?4g)FSBFHdjHxj9MNJnzBt=b(j~
zZ*Feh^WhNppReodpPrhkT~S#Xx_cj}$-P0q%X4*nruc?4Ok!!Pws1!rW9a&o^yo;Z
zikg~H`nfq==`Y{i*x20E)a14P`?qh)yr=6Okk5Ye?8%b{&z>#QpFDYT^Y-oKOCR!k
znU#ZTjM?V-&whM-Y+-3>So$jDUiEw1W?y+38JRE92cn{*FK<kC2SvG6$%_LQ7rRSZ
z6g;?F%Y0@Ei$kJhiK_LMDLzbwwc-VbE-qej?8t`)?_axf1$qT9Ie7f&@e`*HXe`iB
z{jc9qJ!#gehfhwbRDI7&dbMiCUO{Cy0U@D7H#R1J{P;2P*O!-U&&72j96+7L>*eq6
zM9MRGH{WdK7JqSP=jMH9mU>VB@_bcNa`Itef188C{x*zLa-I}CIKX(X^7&k?_1bse
zEPSJ-SQ<N*t3j&wSzq=aaQh%bZL&k2tlgQd@Apq<&^V<zmo?`K!;jly7T@@K?6UTx
zUny4iS2HYp#2>TU?BbPB!)oVtK2;^9rYl!M($36i+`W7EL6r%hMLoac`t5#c^h%qn
zX=!=MGfbW|>Bin_^Z!4N+kbg_>C&Yi$L;?eRPMI{`9^zBcwU~Ku)5z8&|v0S8HPSN
zTd&<^Z@(<$fAF~9{@A^Har-r0Y6F%tJ$QF_cjecs;WO=Ot&)%R82)&8CG_LRk1{v*
zPe0UD6CA#@?lQYW_GSs@8T04$ZR?86KU6fej4`|Pmez6OyZ4=ieD86^U0=HV`Q+*0
z{JUOq8!<k;w{C0k?&6t7X=i3QdU<gPtN9$bdUfi-X7>AEmDjFaTlxF#c1iO*neBOZ
zl`Je~tc~9O==t;GKR!PG`V_R<YiE(_&!0cp7z^(0sRS+En>zLAzS`df<>l$u*Tu3K
zH&54zJhU!$_lsLwwS8xqJbXUC{@II*i*;gmiNwd>-@R`0&Q-yT7p`BQzGsikyy|zB
zpeoe3@R18BB<IhczjAfidC)2W_S4fQOrDzgYSoo|E8PWJnST#|i9I01;F@aUsyf+W
zL5h7swDfK3m_q&{Vc&o50kP931_r!km~l)r>87{)Jj0^3?+zaKt>bU}o)C8R;Kj3N
zd+Yywp3i2Tt`o7L!L3(HP*~V`f8F0xx+jBV{cXRB^h%pQo1MS!;`>{Mm7h|Y4I7u9
zulw<^op)XCogIeh=jJGCXmq%Ciy5Yzm{4TfoxlGtXb$Dbkt3ic$gZ-tr#7XY&Z@Dt
z4qhG1XrQChlYM<%;m=R0pvrVz?Cu}$cE7Lqb~D{Kc5Ag+!2^e;=<U<jKIrkiIBm<H
z#>gC2b;f`Yx8R6PJUkAGg$oOr65=MY9QYk_iD|{&<ek}nPK4VWR6et&HR^7&xKU48
zwz;`^T>am#MaP%>%q+V9{oTdI?6y^3R(#pBdUbZ|`FSRpmt@5k<Xu}MslWHjrP^y3
z{#;$j5TT`^(Xn8`0;!*>LSl<bI3*0a4I5Zrz7)Co;opo!br(dY_As(|9b>#D`B3o^
zYt4NlBd!ZCMYy=SHg4X$Zo?VPYa5$i+MHA0@^Jmu7-z**Y14ua)cyOJzG?GjZJX({
zXP^G_^K<r2w?*f)@3QfoNfO(zg`w-zls-n59&<qz{fkf5J}8ZKb33_7RkV~@TjNc#
z-R>D@CCa>h2&bLYVSaFOvii&G>*IF{%$PRKZGGHc&`3t6mf9;l<808#nbu;>D-Uv>
z_iUZI_2V_BDTWQ-b#3>iJi0f3cO&<SBxPsI<8JdF8uY%5x%kv+#+*pD1Br**CeELq
zFTj+4cbDt;cXvI#ypo=tnyR*L;fmr@Y!1ef%o?!=7AehA;^o`McO&YyRKEFyJt~v8
zH(f6k-O8X=G%d6xsaN)VkqCd2*6tXN$;PJ{Uc7wiSyEzh^ytwqudnw9FZa8+H9I^+
zOO%~o&g8}>*N&{fQ`;D3?c?5|U@IFNDCo6u%OMWuSx&rt+xl+Yx*@fkJ7P9}Yvd)S
ziuwQUFjdUbuv;p<(C6X*8y&iS%ht>jC{LNjDBzXG|Mu2aZf$LCtFkv8>(}f5{{H^>
z{rmT?gbJ5loWHvvaL4nl>)!<j#>pMszg|uM?tw*Xm~t7dT-%#(F>c*@%YxBBf8&$=
zLJaS{Gr1GW>dc}mr)B&*r?JoY{>^<(e>!iTVY-&JHDhaAvgVa6)A;(orp|3V3v+L8
zv#_w3Fn@mk)Tvi(*UGBs%s8kr;ePs?mtFrkTDPuHu$A39S$NkXr7jbxE9cH_jbl%o
zXVNMaq9yt*t2!q)r`MP*K%QYK_m8?I%b#CfblsP4>uYD_rkQ6v=X@|L-P*FkY;z_f
zXkABPL4n5ihfkj#J=n}1xwB~LzlituHl@wm;l0bgl(G5bJ%-PhFK;X_KYr{W<Jul(
zk<=%m&mJz&i=1*TBbnjzqyzWvK6#w*+DP|j%b&m6ZS{M(-fJgIp5^1LUv$oJw%7qq
zVYLfuqqk>G{rd5vVNtHj-ryO$ukIgzGDVLgcah$PKVM4T+_`%(bL%Bm9iEIXuVeoi
zk4ZDnn9bq$Z-M8!pViR~uivDvHWGaQ&C1U&&gJ*Py@6Ye50%wANzA;-a$v#)0VgLX
zpV;20?|;AF|9t-XeFa<9lUG7l-oK>R;C_12dGFl~zE_!MOl#Y_+uC*KP9xz6i4*6}
zA3L~h32Q*^TDSC``xp1P6ntymbKA83eU*>1)WtIoWu!UJ)-+FN&y>9IzcK4An^KFV
z(QLg3d#Y=c_gsH{#&xz?u7veJNtwCQpiXdf6i>w#y<&&dOJWYy<>gl{vE~Tw`~Oc$
z%J-|2(@UNNgCy>RxFApN1wD*wrX_J%p4q*}U*PAG&o<9L^vZYco^9LL_bTf>yH3ka
z!`TcL`S)!0{rmNL_pWD0I)!_r&Cgkgu2N-WWc>0@xO48_!*jX2tEX4V+1&o~aVzI_
zCLIlHwt!s?ueUZeC9(1RkiWh@J#_V+WgfxY$qb-*T*HQPk;7?rOLz@)5>0MPo)b4Y
z(EsHN)15nS3QM+36mtknpXtkxb8!*t;dcJ#H`C{<nwoAswdv>2pL;$YlLqar`SJ7T
z)gWHixznVW=cPt5gkDpd%aZi`U0?6w#ViM^-u?QjBf`3A^J?)YpSV7Mi9O&pn>EIY
zEnr&X$}72ko2SXWd6Zi9(d>M|i3Iolo}QXJci%2y4Y-n-X3SP_X^AIjFiSId*@YE>
z%Al28pbapepPl{q{kyuVYU_;~5uh@9dVF1HZ!fQW-4Dg{HlKS|uGTvf>*(gWeR_4b
zec#G8KDSukym;K)+uYp4xaPT6^uJZo45!N&rAuWU(qA&IJCW<RaXxFzLw31Tv)Bqr
z={KjQYTssxxcjbF@l5Yc7KaAA+FzixYj(fi7@OtZI`ZV?<cm`>6*q3&xDd45bEa|o
z$;s-M7c}<F7QQ+`iaD<_A@-Skk@7qCInfikC&xbB&G2OT^2Zl9sb*y|uKAvnY}~jz
zhcV>;MW&2Bh7EO>m?Dnlzj<KLz4NT5Q)QpyngfFCy-ug6JbC;q>=M(A85;FRI(MC1
z!=x~!We=yYnnB_rmJ%yjO-;=u%a%QQ^r)%7pFeBstt+7-rM|Cz+WRsrOyOBDG0NfA
z{)_YY-RcfBlrd}B#9M)yj@RnT?=nS{NlIiZmoUEGvcOX}lX1%j!-k_GAGPBPT2!A*
zKB@etcVbQSTHQOBE^`-@Z$Ez0b611w-PAJ14LaJ|+BG#bDR=D)>n|nos5dxxif<6S
z$6#zaGsb&o*i-54bvz477_V2C-)35&c|}5pIr#BphfVnnw*=qV>TKh-n9o!9FuCuO
zU0=mV4gHS_${P;ty7gV-Hj@Tpz?IN6W6mXOwrnwJYHI4}>N2vJH*elKXMWowyGmdC
zgct{^FP&#Thk?oMHIrTGW09^!Ava6It+;pOh=16Scz;9Q-JMeF`wiB<zP>r*#)Uw6
zhSDhATYvs|oqjI*OtM^ZhIaJA%>DPpoz3so-B?!89e?B0W*x-_X_+L6*Oh&fx1@iG
zZMFZgm^C1cF<jTqZeG~hsKP%#3K!cZe|>dTMfIfBuJ4C*m>*nQ8-4QZ*{3Jf=bKo(
zd-u-o|G&SHyUW&s>bYfC?AJ4PTuft}-($@gkb2tJHTs~ejfB6GlV9(3_ZeY1Ib!^F
zFP8E*gzx{|ch%8x>NN8Rwqp{T8}w^gb^m4UkT0{Hb}aSV2PydrlfHgA%*a3Qv54}I
zS<77Re6C%}x}mD8t7}Ka$3=nHUSG}H3YumB4LRSqaYJhVepQ3hdJnk8^*)?X?oY_h
zj(!)jJ@4)k)_{=su$+^9>`$W@dX2evm@wR12_m1Rr%aeI!Mms^ZtHGN*Si5BOCDca
zEA#Ky^@P9YzkU1oI8^W7-0&IglXFi>m_)yp%40mUleJS_p<u$v^23J9VkUJa8t>oK
z82!g7`d>fepZ2srtgEG}PEQtdxcuwK<9<*B_h;yqW!=`sr^Ouf_4WH?t=qz)|JARt
zt^W4l<;%>bD9LuW#fqwylCh@$gzT%$TJP>&f8A;AtBJzzomWp>P-bS6mpVu9!Q?{q
zk9iMbUrLt;=IQNPq|{u>aDI;F&B><L(NRLLCeJqCTv!xzc}eH$f9ch~e|*$Z|0hw(
z^I)m3zy<Cc=_!90S-z&J6=+SraeVd~rJnB@N7mOkRv$Cyj<z|cZnE6Jx7B`v*n!^@
zXUsTpV`FmU)~u_x_mjW8xCq)I7`wadYQkBa{>W_%-`?Gw9Ufmh_37#9poNAEBCZc_
zY)oDgxw&m)^6^<a+Dy|gFY^U$23xV_oekU5#r=Lof2+jyR-3PEopqJDHL{?Lx5p;p
z-yFeR4WGL|b$WIvemZ!<i#egL$|}p<eNAre*VqI5=lMA;UG>j}G0^<Tv9wD|I=OkJ
zZv4B*^yBk+)no=y){s?2*YBL$b+)-zj-}@UYt2jTjPJj9tz7#5-j$0C5k88AGLN{d
zcOEg@w8PVz?ef%c&L!gCc1V8xsrs7X*22r0mzXNVgMx!!-ra3(XJ-f6#83~~0?OvS
z@9)g{^W`T_ocL?KtgLKdNr{T0;=vVP*S<ev#9;U5!{I-#<Nqfe>yfPaaFE?3_tuol
z%l#)$nc_0rEVttGS##gmqf(&d@m8fTL1QoPBg(F?du@`ZlPw>1`=;rG>zsRTO|?&N
zi9E3X*#EBiv*rJ-`!{u8q4*y=W{C^_OqRuJGtF}Ms4!eJzP>*FuN=eGlyvb)m0z`X
zEt+({Td9|A>*B?ZKYe`F?C1P$T<WjKnpGim;%)MT8mU?K|9&%uo^+Re$#gByM`*v$
zamRHVCTIWYFy6-^=&ADl;uN`v;JOnNHcolNlGN|Ec&gZetWzgWEbyOi2O4_Gy=^8V
z^Y6yLlDoS~mn>ZxT9uoTvBHr-#PqNZv%-PX`ulzQ<!pa^I<3F6?5z~2X_b7uuSec~
z-=U3-Ut@D})WX-LJb0Lx|7z70-k&c&oECZ!?P=aDn8rB2!`iW(-D=97!thI_;a30n
zFRW*-_?2W7yW8y1tE)XyYx@n>-ngODEOwyf@$rwZ@66osB4djv%YokG=9e@#2>aT2
zNBy{ZEz6|Ubc0_?pj?hTvtakZdw=^MyG3!WRMU9j@kqw}XJ^E>qE`8UL|2Bp9E<G#
zMs!&>s;!JJ+~`zRrkIykwjv~CHEY1~t3`Ext8Vp4HlO<SE=}e-dt_v!i<{e{ckkl#
z{xIg;-*?x=baPIcGy~(I!-qNf`OQmB&m3A8d;Q~=5(V?{f4BB1=i1fSO31wk-1NlN
zwP%CCm(Cr+B^)mtmZ@#NG;Q{p*Vi|G|G?nIl;G&6C$7Kj<0<WjbL@1zC9kMoU!Q()
z*VcABhI@8(V)r)~<o*2;-1?Zo{`X5`wX)eO{_i>_)^zW;c>#ahx5>Qy(wQ=E_If<#
zGPgLw%QyJ|=OoL1DRrsKozGk@HDCX@<mlY|5N;!5Zia%=t&3N9gs&Al;62-{u;!wY
z+#2`8)88FC(kble<CAi3j^)!s@(224tu-_>R(z?-&(Ggg@-n7qi7jj`K++klD3#4T
z4V9IZXJ(mpFP~S{r5C#kG|B9(zt^Rt#H5*xH|gV}qhi~YPrSQ(UD9BIBs<@c*}Jr!
zt<~V)C(UX0O<?D;t|n7!?jK&CME6;IWBna}?|gm#zwMXI-^EYUd%EzXYW|TdclV-8
zn?ZqSaU)i(@rv=rjWfTzzAhpzzWYA&gF>hDb1t!IKj#O9Pg-B_>sV%6JI{6b)vHu@
z-uia7?S`zuuZW+;TC1bpGwCVJ7D@6@YfCvd@qp(fi|%PmQkOfAl`NAk&hV(dlNq+U
zboDyp^hqB-79Kg})w+1`tUoomsm@kk>+0UyI;EdowJX5ZEa?b`larH#b(xNxot@8o
zySoqmG_i7f`1-E>^6T7OYi|Y<rp-JJx3}j%@7CY<U~c(6#s`1D-%mf>#@i!l+y<KE
z-m|CT?bho)F{kZ8wai@W@<m~*L3`{ge!tzG{pDX5)5VL0I`Q{r&$Uj@{&MfD*Qxaz
za$QdD+uv;794cC`5)pYl;`{VP8aA81NiO?3$L;sAw?AJ!U$2$JxaZg1@+Zreethub
zqk|`RLY^BRzwMJ;gFuHXwVIkze)Ij7m1g_TnVWktZP~;bU%2-rCW_`U{y4Th-@qni
z$3eME-%Z&9CNtUZ<LKOfpriT0jSV%D%DQdq7AUv7Y})C{WvEirrc$Tc8GrJT+B%j8
z&el?w=JEL)nBM+jk*U@zH;Y-u&l&1}M{6+j^_gjKWtg~HScUz0@B3$=bIQ@97oV+M
zp0#;aTI!1n3te1XCd`_3sz=hepuF6C1`BAUTKL+zqM4}-Hr3yBKqEwYdV1jF2tGbO
z4w}-mDtmLH`u*N?GsXhQ=H{t^i`_t57_Hy$arW}!lCS?$*lYXvw7z~qdb)4KjP*Pg
z>pY@(WMVn?=Qg>=wQrdIz%O6T)PnoR+1&g|vu2;V<5=7{X=C)x)}2pJ{WYn#oBRCS
z(O2KEy*^{(;d$c0N%JUAhBfKSd~P1yka%!Q{`<3UXJ_)9jBs4dsa%+M#bf^;|CKjq
zrxpLXRrqc1p7Rgnva-M4EoV%>-?Dl2!zaHl<S6u5F!0?IogRAkx4a{lRnQI(F2j_f
zW}UoA&P*?3R6FA}mvMy49cWJ2lj$q{uYdmswYV*Z#GYH*AMnY&`AOP5FU7dF%AH}&
znvfeeBPUN^zSe+2>*&!xCiQl*@fD2O*1K=5%iFr-lQh@&Z`BW6SMS!cPd>&I6cjYW
zAdzX^x^+BqHb3Ugla`e|8y;Wl>gC17z%8zK<oNM+_4zfE_WyaR|GmWDJ7pT<h6M{4
zzTam*wS38vf}fvKtG>Qsbx251IC=8qvNiMO`7KYry)D;gwps5|Z|}5sk&%%f@Bja|
z{TNe1Nr}v4_4kinuWx_wVujn{iK^@uG9P{`-0@2`=5E-g{h6;X8ax!TFkf}gHY-8#
z#f>Ww^Wy*8Tn}2e@#oL8H*QVw@%#1plWgnFn>F@{Oh;K+x77a1WGE``o?-UdVB$Bc
zWBv6LdU}{R8@?WyWtwhT_vio3-Jd@!JN4z^<NK4hdd^-qW!siF)=Zl?^co)YDZJ2F
zw5X%+)B_{qbLTGx795!w?mD;7L00_E1wqE+wE=;Jj)DS$8o&L#%`+ChoMu*i?zj7`
z3r^Awx6}&W^@r<wo}2u{Z}Q|jwbOoE9$4nP{ehl-`qR7HAM(tQ{CbC*VWI7U?^E9;
zA9FX3*qN?+`v0am+qSh;&yx>V%(%+mzRls@^@E=i|NCDkwegAI%4|M-e_LnqfzG*H
zpH?oKp!F@-QEuv!$4B~vtwY}|?{exnGRZ4n=!Jt#<d$TPzdI(H{1QH2IIn&AgxuR+
zKR?f({_#fg;m%IWKUXVvh$S4}nS1Y5mYDyXj@4VHG=9Hx`P4<Z{j4#Kv%BI;Z`&6u
zy!m+Kh)deJIiAb?<~m)s{dOZcB`s}J?rk%-e!0J^#Y&GIJ2q+FJin?ctJ>e+cw_Tz
zlM<(L=xYfd`1kj>as9uVZFzT3{rUNMV}#DakN@A^-adKaM8Ss~&1N|_8qPm|JS{qp
zGq(Ke)$q+37nM$(KJDrA=j+xLU0pJJJ{+owt1+DY^Yd|otdMFMKK;7=UANyJ&$)KU
z%Scq~yQ8aK$Q$0gmt_XhU3E;wOeK=s%JUlfrnkty%RRGR=3h}|?4J#v+3&^tRFhx-
zf5vUMJI8*P?~}i^UzCskt|h;0(rxSa8{YkV?kR87B3<`qB7>FKnfs^W|L<ygxOZ~r
zUHKkGy>lJs#Sc9FWcs5>aCzU}YVC>-2jwI7?P+LTKj-we>CZMid%65&!9`ac6Q75g
z=?zj_d*Uyxiv00c`OlAsY<cp9*4h7eO;gFf6!^XTip+soLK=6Ae$;40vHlKkHZ<Gu
zVCDO@2Jik}@Vd`ncPHfGG9mG&J2Z|vi|U<PsnEYFP;bsO`v+<csy{6>j&;h4+83q>
z_^TDBOmL_UdfD76vSvxbVp+}-m1$~KV*bYMe3q3jm*&i?`<4D~cRq*t-7CuvepD`J
z{%9qW^YeWDkEikfm3D^fuZ!NslbrKrV!5<w-T6MT-S3YaagnS2a&hsx{h!ZS`@gC?
zZ~0v2oaOU5lXvk8F6Df1q*J)^-OlG0k9&+6W*8>3X=-Y&SaoVo<>y6dsUM!5oz3{-
z!b0a4yLRm_*_MC5?ofWf`tXPO_0cEG??3(g`TXylpHAh~{C-=?BO~!fazj+Jez<S%
z_ba{(f8QlErY)D9!`^&5IP^Wczi5bj!z!DC>CL;DPL;C@@7|%~@q%aN-v#e;3qGEn
zaO3NfM;x2EEEce>C<zOSi1T>2FlL+ljdR!jM&FFsFj2QP`o*nn+TpxAx@<Rpn=nz}
zPx6t}?Zp|V#k{uXD5gJF&(Xej>h$*gp1(d!O!=3`R;|N4qvm#b&CgUmNy$Q+?{`{b
zDyB^h-~C6Bq1mzhXwrgJr<6G#XdZa`ZF6$_+&5cY|LiGYo*kZZG_<I}``1s&%eK>(
zmj97o_L*Jq|N6`|z9tXW*394h|D)LNQ{OIWUOi>HO>vLW*UDSbj~8U|PYG+>&D6hr
zM#FCb3ogm31YX(4<&(EBk(P@$)N7Uw57NquW_qV1J@208j@;w|$-O%)I@+HXeEeS!
z*f!g%W=G(KM5R6np-x3XW3w|V6CA2@{A^F|t2-j~J3)DJ#H}PnN$uPVg<W;~=BUiq
zcW`tRt*i`9NuU1VZh2+R&s06}m<x^abvqQlMDjGO3JMN#Vvkj{l;3||(Ou3}J3MGd
zk?PFDZG{Kl+$@o_7IPJ!DxJqEIG1z5!GwgHn^Hmh`IanS-Y&H7(xo6Z-&sdy7$z&p
zBnI5IYhgS5Fh2S2{=>SN+i$-O2@7k}6Bm1P{QdWbWiK^!N(zq4{{8vkuy+5dpW*fU
zJTG08WjikRp>em)jv%qGAHLd|SFCP2{`zwmd;JxM4cpIz^2NCqgnAv2_PJ#<_28`P
zf482$F1{8QFS<v!@qvwUxvRlO?h42Bh8Zavwy{S4PRO5U$(eLnvDRY)`(Y7&Pg{j`
zvCR`|80DXuJ`I`v&Ux*3nLBajeA|^xzC=A<dGKMG00#@l3P!CtqEoI;34FTh(93m+
zw-(mce7k8M`LMdPIh5Tppps$t?k28q)vI>uU5h59bf}-5;nb$rs*^9Y*mmyDs~6j6
z?A42zzdq^We7j@ufn8C-oO0^(c9h6$jLdoQC^0;VtN-P@rJvZjBdcrYl!n<IZc8;P
zezx<=JJ~y@F2n|2ObF+gebyy)Y5SEB$zvIub@S&>s#TpLXW`Pid5%`U?DXvd+n0+h
z-z+oza^vxbhn|-UT(JC5A-iMmRhAmQfH?_Y7R<1jQ4+_KCZ9D&{;1S~%Pg&W*ELsE
zvHEC<K4X~4ChPV$if3BRBpt2dXFm*%zPj+*fj8uV;oigQZLAAke26Z!n9Q`Jx9&<+
za5!%r^FFE8Ttm(oC9#IDgAD}xTUC-g4*AG@JR(2!PNc^n9~-qCiH&A^cO<=4zffuv
zQMK(H_k|`KIs4Sqceg}$9t@ncN{inv{)6$NWyicjmrDQs7j%k$O3>Sa;Mk|jR&8lI
zb;*lQwxnpq5-#^lOU^WX$xf}AnQG_WPdX7>zeVt{6yKSjE#=%?8s#@M%Wo8l$UE?|
zSVV8!_^*Dhr|hNKEwA+w9@xt}h^MFSUfty@{g2&Y>guj<C*Mk5Ee>I+_jWQ7naZi)
z;N!y+9#@&#{QB0G%)@)X-;>_;XZHO+ZT)t?R%~_VUio^Vj-DQ$ZiJ?m7Sn?8^~=<c
z`^~fYx#H0DE<g8^eMfC<zQx{PX8qqLbhO*^x%0~DFLd^wcKQ0+e?s;L!PTFWg82B8
zulaW*mDHW-dcR^7^D3@=Y|##@cQ9LN)mGJL9Asm;>^wcb-FU&_^{XmE3x0^M`n&bJ
zV8DuR+7^GTPSr5Rtny+gU>8|cdobCQv9*D#F7&7zM}VBcqYu)BtPC;@%u{9l{9=%6
z=HKs^E3o>yz=7<HJ=6W(+y6Nta^OMmh6)FH4z~O+jVG5c2xfi}uyM!1M~s`zE8ZOA
zUYKxtddO2Pm0dhr)*2?4NgC{4`(h90ia2gAE-fy(SW~&Z^JBe4XNwxgHA}9)*miqP
zpZ-B71zooKHKNHqO&4DrpSOi`Z?1l_+MDB9wtu8@?#un*JSxj^L3GFGKI;HpwwQH&
zHa{Nt1O?6d_xPd93tqb~yBHXmR;+lz6t|}Es)Uc<pGK*gIR3^4rd<q%g>ofb;`ImG
zqi!3oieOIons}w!;ME?JABz`GJGWrb_FoqyXIIQk`t#!PAC0!Q?V-C5ulOB0FE-J^
z)lppB!BDRDKf@|XgO$9K7GE%A{-Gm~@o4gybe8oKALQ~nT)#Cxifh4odtnFGX8s<(
z4o(N3x0}P5xvKbI?B%L6t+@HXXu;<f9~V2jwlC6paCz~L<PVi!EB10tk^Xpn#?4K3
zQ@5Da^@O#~=(S#Hwr#1>+UO64f2){G(?XVaHk{`8_u%Ku)z2o$o_MBJo4i$Lb#{Fh
zfBQNumaKTT`Tp&<*D4DH1cZvt_iw+yn9V;<v?ory*geeX^Rf05o7ES6uMA+?$F_3O
zqpu5#s}%$k7O*t!cXmCR{o&!&%D_KyA^8iwU0?Rd_y@;}(2!79cZRvwy&c{kP5!d*
zRbO2$v&N6Fc_DMxUlh5zocn><3Kkx_5*DZV%~^YQUt0OVxRO)i5AVIXTv^SxD|iJA
z*p}PA3g|Fy@a3OT%ChOe)ySjyE9M?u-ppki@;YSOi;#ce(Hqt6B!z+;{Xf{f5}UO$
zi}mU$Hm$GG8=kzlF>Udp)qnk0{`GI~J3G%u>?%+GlbKH6uHEI4tMgoZyd^_3a5jTn
z|JT>o-M@Tf=ap(%q_OAsyWI;zPsZ1LWMyk^+_J^(l-`xBoJ*^lnr>%3`ueJ-W)*+`
ztHo*zeGOgw_03Pt1*9n~c%}J$)efetx6@}d87^25?8v*q;_rhm5(d?wKJy;rGS?OS
zVqU0UQOm#+XKNMeUJyIKN#6M_d(MZ$zJUi{gc|(#`s3o`a30=CUa<!n4kq)}-FZ1n
zqj>2ngOzSZ88xDF;tZ2Qax}d5ZePsR*1*^tFaPJQ2A5U0;NFuhA3O4^T>}qfIBYz&
zK!T4yc4e2-feaT@sZP(v3+rQ-9~Sz~CtJ<GcvUh#51YZvD*=Dlm|uMDRaZWqoZLG#
zSFUy4OfiG%15el{vnSn=_#)?1adGDAi_)<XMk2rF?`4~N)q8e#txEb%!|2)<QyEqr
z?7jbl5wxC6k->{0--ltpVS`^|17D5W)P{u*ccsr~{L|a>NU}D;Mrr?*pN`Kt|Ly<x
z{{9QbW^SfB)_CFld{@^u1Ur5;yLVcoK>LSm+u|a3Qvrnqt6qGqVv3XfXRG$-o||1?
z2<!gSE(db+J{*<bRX?9|zqa7j`W@Fp7{6F;Et|Exw?SW$W8V(7Zb8@ehgV1hGPBvt
z+p&1wZ2kh%e<k%>*WcS>kTs=!UF=^Cd#epgmL_)Ce=cBVPT>A`<%))k)sn@xLYr@=
zB-}p77ZUn%!7iy{U)E)_iq5>#Dv9Gi*1+BU>d2a125fhZJUG-eSt4eIp`Oe&hR`t4
z{*&Fempn3SI?Zx5O;*nIfZgl=H`as~%sRN5U+q-g+^*v*gjW2uzPLJ^^NRNa9!A#5
z?(x6dxc9xY3O)GZ^1|@!{3R^HD#;H0H`5)idwg4`VI@@JHmN6VP1V$h+J=bQ28+F3
zd+zz~k$c3;#dfr1(d9(bAD!2KZ+yiZQNkE-V1dJ)gC0HS8WydP2-x`IkHi#*f_eG6
zlZ6gA+?ChVk_+wkHf_5%t+Z2$<-bGOYPCOGJ!M$x_4BT_c=tM5CRNzj$NSebHQh`*
zvfRwJWZwJy^KC!Axb@%U;#*|h_xC|-hTrlMCW%Z#LqpIOThJobZ*OluF0q<vU9Pv-
zt(U8M_xF3%{PW*`D0sbY4%4w7S?BF`&x^0FJwGAESLxuS2EXNpqXRo@kDj0M?+Z7(
zd5*&W<-8GJ87J*3Ro&;zuCsFGjK_}+m#ZZC`5f`(xp`YA=U(vPV{=WP$hJ%=(@fdY
zt*m?3EvAZzGxt&E{d;avyICIPr1_}Xb}?<-=r(Cm(uSKpM~+Hfd@1s!O4jXhrbYYH
z{n{_hDv}D0rs#@J&FU(=c5dM+`@(y^qI#za0{dob*@Qei*x1cA=SJb`rxgVP2TnVf
zI@HgVuYC|dqn6Dlj&-v8(HGwqt<bUxb?>>}aWenNT-Iebn3(KrwfxTbeXy(vsoEQ|
zn~7zQT8Z5O@dM94JuGj&n5YntdhF%($De0j-2K>aLdU^bJtu|wFJ>KGrXrkvW<l<3
zpIfPEi5>k%b9|4ac`Mi{icQvJTO8OQCqMI6cK*JfYV!4e3_&9%E^_;~u8sO?7an_c
ze)hVT2d}HD-q^IsqWV_}gIT`akwvbze||jfv@K6}>7F~T``?KPP2Oyn8fsK^+otE~
z&j;TZ`uiQeqsQ%CWv$bhyFpDgAlG<8^2(I`8|TQ>8}44seWHBY<4-#?rEj;DL`&u7
z<a%`Zs+k^hYcg$ovO{EzW$})`=c+%dd_5+Xd^pEou?Cme;?^ZMRC=nExwyn8w^|g-
zSh=>xEkC}({#cXtblV*sOO51Lbsq?nSmXUdi~ry4zzA#KB}x{mM<lq_q$M6V{Wn*?
z;>YaC5FBGLF?h;@Eds?sxzXASSe}2Hm9t>|T)pHD#^R(8{}s6;bPoOwFIjLo`I6-9
z+~*J2kJTUfdi{ISr6u=x*R5aq@zd4t-#@-ww$+J`J7D>I%j31%_42>i&8x~}Or6@7
z*5%RhSef&IXVktL%fs#b>94M=)aW{7`FzgdNvht5?j1`oFqvVVVa9G>(K}<uhU={i
zPwKvkO2^gBoTI-_q4tD;RZNBA-S@kD?)%+8y7;{RlSSRuraR8>t=8W0``!A;Z94M<
z7w;-Q87lkp?FXM<-*PXfG+w$KTfmyas;9L=WxiHdL2#?E^;GBb2OfW={pKBTWtCgC
z;+X=M*V{j<+KN~E+-NFZ!xSd8s^-X)>j|qqBy9^%u#E8V*~&e6qpnr9+V5JcYjPF`
zz8-$xKI6y(@$eYy4XKT)tR-$md`~~T`V?OIb?@?(o+U+j+drT9dGpwf;`ZXe=@onQ
z_pzS7Ho+`G;J2=A<^Smt9`8>r6+WMK;{@NF(l9Ac&rSMYRxYZW>)w2{>H5o*o11F>
zecL`YC4IU<q7#4J|KE)%KR#Q0dHDLx-}~w}jCXG`zj=r^|NrbK_x5f~O>6r$(Ke!V
z!v8hD_}{OoYd_mMTXKR;L!&I4kyWus?X9m1y|ctOP1<De;!w?z{r|)s|Bh$OW&ig}
zJ!~g`SD4esT?w}5oM$(2?|x*YxR3dU)s=s{g}3<f&0{W{x%FgBu9LXlvETy}pYH7H
zk~uSP@3iaj_g%if^X!qoKXrEAtHT!-_J04zDX6*p+e~rRHDTJXudU7A_B)uFaoXK-
zdFy-C{Riv+C{I5#x7+k<!A{oy_F@5#b0YRVdAogk(RthW;_I=@ky~DH2?;IQ{2-(F
zQ;@T$Ye-N)bcfk|u1_ly<VBwZI?Cm(G7#*ZS@G!PAvd*Ww>-bB3^lVl-g7|8TFRJn
zMu+mWZAUJBd*S){p45%Mf;sUlzxQ$J#dunC-|A^vQ)iHo@S%Hc*@?{O$Ie%1e$QMd
zUs3XQy_7$%@qhEVJMW)=`b+V;ab>miyZXn)Mr=HfcD)w6{C6_zll&iDo8_xIzUl8d
z{=wURac#Bq|9@#J&TS{ePpn+!$ds{l)2H8iZ9bn$dbhuxV}5O!X;^pTRe!sauhi#1
zS@Zw5y_@Y{k?1|GIyH~etYXU|U(|(!re2#AY4h!6a?F+AN@+cF4<6mCuXb=!!6V1N
zv!Z4&#&7ucY#VF97N$E>FTA_+;L+MRbB9yO6D~=AS^hsgU~Yosj0cZ4@2%FBuq+Z3
zkGU{UzHZ07eYLk;EUXk~sc|Mu`I&P`<<$2#51(z#-e_jjzu{jyuS4R(=H2h2PCYsr
zZk!eJ`x?*IqdPU0x161_xxc7LGf}wxhM#M0U=+9KjT0)3d@2{_RouEf@3Y4eWzLcV
zZfaGtUi`gd%I5Rju_{^kO|~Uh;#c7frFL5^nX7!8yyJP-h4DQ;;dG(2hEZPlx!;mw
z!Oq{5Z<ctzJtVz(TC?^HiIOuvS-$U^zoYuOpN^*HpKsga3;z9#-1E_GhQv`##Tg82
z_l2#$hi(2iy(TPo-$cFGrq0{j>whr+wEuI!cXjyWnB5I$w!BYhcDj%^e>SJSZ^HY9
zd)HK_$nL%5pCjJ3c+Lqwg>%jm{xYTP=P=YfIIG!NzGYjw*^KPvt_Phi*cBCP?|9Hu
zzVq$2I-6fFDkt)JcO*|@G3e5$lmET%->j88cS<~#y05qL-Qi{Dl>65tJUSA$Jm=H%
z<K1&(Wm2?Na~8JvPT4qJtE(W$&FHSjBIC}IWy;TuJFJ~f&imML>bJT|3~2OH`#;<3
zXDpNVNryXs`dEL{Y+L*4Rjcm&yY_a9mDkT_`|_Py7r!oRJrTL7#ccM!?(A2qBZ7h=
zc9qC`PkXYV^!3{PzcjmEByN^mx$4t~{CL&(bu&)$F23Y^GCnm<ZuY&3=4i8ArG>@M
zFXZ-AB{w@=Ft(fJ*t)st>g90Z^t`sWS48f9%x&NCc>jhk<riKW?RX`8Vgl2iuUG#D
z{_C$_^KjE?E6-2rev*?I+ywWYcKvVtF2m?&^RL@{tm^&yzu)8Amj6FDyR{<dPDo)#
zu8hL$ny{b)S#RDP^RZd^MX~o^$x|btmo7GuOD@R9dhd0et;O=T_)xkz%X7oKKR$D+
z)|K{DJr3l2uu1mxkE++#b81SGn`51Ow*Ef!@6VUZ6?*%+i;_27|Gu!j?!n9D?x$?_
zUv4>@wrIhDgR4SaQ%XIT`W||?c6*rpN0z<o_V082#LiniY5M!9bFc09`F&Hqd3N%j
zgCF0vef~Q?@wd~Dvq>j%_Ox_fi(KorYW3cl&%Sc{dkPAd92R`E!;?wE^-G*S^SfQz
zInv!vKWuaU|MR?<n*TfJ-DMYd?%Xxk_Q}RMwL0qar%u__T(Rjyf`F{VxtTtSQ|*pi
zEIBzx?DC60>Y{c#tt>QaA8oodwN3rp68j`>{ReA9^9x^Zi1zIB%`4b@FzMjqf`C1F
zvd?zEU%E=CVt4HBQx@Ovw7G6Lx^i_M--9+@_LFa>G;L3_7kKmcwpG2|_MBTKS8`vy
zXRUd?C%W?4t@IZ&E^YkTbV*j3F~*j=te$D|^+r>s=Pxu5WtncMt2O-nEz~Gy#+=QM
zt`vHyH!!o$JMwC)hKPaG#;yGJQ=;qn5+Y}I=iRM4J5AxNenWpvSlgt%PGQ0a+^gFz
zP89s|T<w;jgz?9Te5NZl{`7x6kAK?Q9Uq@ho^_<|iOhkla#Q&=e;Z2sW%fp#NZ1;*
zr%bnMGH3L1y^yC*gTtOJT6M~~oo`#bY;%X+$B)l$v218ry?g7??Pob1{%uN4;ghcm
zc`q;X&hwn*6z9TJ!|gn~msU1&nX~M9eD{G!hjf_Nr*fXK)f3n6Klk`f@$HjleUGLH
znZCc~px}_2s#;iB$m_MFMfhZ_LsZlGqBoYgU!OBfo4Qlk%w>hpf(fQiHqNmLn{e7F
z$#W^Q@{5xdde1y>6|r#zMmYyqCUM-@#~XI8<@NOWU$~Abw>R96|84ho^RLT$bH6XX
z9i<~u^WXNRbK8S;u^Jol<5eXk3upM;nio@VwemINon2d}*!Smpf83S8^g>TNd&8;y
z`*zu@TzkIu`I&F&i-KqUjLFIp?6}W-|1amdh>}m$dD#wk<)4bj-FSGTH`=53vTt0V
z=MlO1IeUbvD_7g6T~TR>-j=hl{{O$4&u7iw+}zy0GI+V!&9WmMf}pc))=I>l{#aoX
z5*D_IjcLX4K+bzvrU~2GziVpfmrtB=qw1*`(~lERtIa;hmwnQ7(<w<3nY(j>cSV;-
z)s`q7^|vP!AH0|6SeKP^`TLUhzfQO+<gcyj)_m@pxn=Faq=glCt=jB<D15u6l6Zfg
zmsM%kq<KLXb#lyvEiFZ5Y$BYOzq_lsg7cmJGc9f9Wu3iyec6N=O%KevW6Ja90@Gqy
z-?NN&ewnG1w0#pd`JX(mEh)KqDx1<&hGS95H};wLSH5puZ?C;*{>>}9Osf~GG5YxX
zr(atWS@QPQ)HQ2#o}Ha7zU}SHq=QYYcdA~mopI*)^~vd5r8G4-!g}(1<s8&g-#n;)
zlVVu?b5_KyOZ}dA4jEl~aeYz$-9@kJf9}*)crPvS*KPBit%3PGyo|f|=uLYYaqRcy
zd-+?|9?VjG@Oh$P3dg-FZCC5EDJ&mKk~T};+`N3wzrVp7j~stg%vQ}1o0>Xfwim<K
zgL}2Yp09bfY;%6rzXejVOkoeFrzac{KKs97x#sGt9x-zalUnB;kFAk=tT%1y@kd8o
zeVJy=nsus~-%euJoyEsBugoqHQuCj8=E3H6<Fq$39%seZ^CftHWvE(_CO&`jOxHJQ
zoHKcrnuixF_Frt9yv9~c_tko)d!P3wWO92yb}m$3^-pO+R=FwHslaagR}xw6e=oQ5
zEnU-4#ra^p#vAQL)6R<dJp1+C|7gNS6AuRA-6fe{%u1uztvwlec)!}e)jylFas*Gz
z^LPAedP6C&rTkvy+aEt3-%l`bd08T^I7`5kb9c@^6$S<c2GAV=3CT5f@;i6#6cH1<
zv@X_qSINt!xcaKI-Irc}UAXo^pZi}UgQri=UT0phXwu>BYaWM|ZJ1&5>*Dm+l7~Ov
zu;2~frn&3z=lNy(*lpKkZri=ip5@IKtBo^e&AXksA!0*ns^IK-eQOW-r7oRa`&(=0
zlSyeYZ#9+Ptzg+u#&JV-9s31=J-x@@FZ6etFV^8z{zc|M?&pVRG7o-smYF_9gj+mT
zWarO%r$14F)zkDNHZ<tP?z*tIy4<Z-%C%q47PMn{{r-PdOPsq`?3xw4ic3`V-Q;(S
zYaR+{|6o6VvDbg5TlB9Y@!31)&bMf<_CNoGpO2rhS}XDX^$Ty!&z4>P+TM_DV;a%p
ztKRVO?d{8%B?Zg*qxZTh7_rn;t@LI%Z(}Ule6?$P9DhP^F@xfdIIG2XB^Rb_h%^o3
z{(M0!!+OO}d2bHE(nXut3yyY)-l_R~Hm2fXE9jI<$7Z&`*x0k;@ihnE*L}D4Q4^l5
z?%!83Lr_qL>04mv(}VBB>r0t-v@c!r(DmB~(Yum|E8-R#OU?QcyPd1zd{Txr!=qXH
z7uWvY^zGMP3)^#St@Hb@)V~V(bzQGw(@mc%S1NAq-af}~ZVJbblBCTuB@7nmrq8=6
z)_m}00>_UC&V+6qhQ`I>jVtOj?u*_z9nMjBtNRp7!N*5OBXq<-HxzhzdA;}*xY%uD
z@^QX-mCq!3)f)~fKKN85URZcccviX4f#Ygon<mviSk|R@=cMQ!nVC*!CWdY2+L57J
zvS&-=`(1gT_8ouD`Hi7Xl4+g3-no`V4R_y7k~?s@$8Y(Dy1!=`DzY8E{{C2PlPKQk
z@S(rcQ8sFY`@0iUKRm5IAfaCRzvV*53LgexAtBIi=;kNu&rQ(`-tjf;?YsV{>&y{h
z&(sV*{&@EP=f_EBZR(zQ>Zlak@n4>ueW9@G>~b5$UALq%t{$CGmA3ib)<qgGN~`wN
z>6^}*wZXQ5H(y*wGjXfb#)w6qu85pH5V8Bi@#iIv?A-Vt%#2JoT5@^9G|nd{tQwZy
zUh>_agSYck{!Hz4JDMUlrxkv9;26}eG3ix-g~?{89fn`4875CU#Q*=-#|dX=>!gdB
z-6~`)etAlDtw`pS;4cmgSzXafjxWwr-EjFek2U)T53|{wYjkchKH0KNLn0}u;O5&O
zG3z#PKG^ho`ql&)s|OuPFHTNk;94jeIGLgD>(%fz(d8AZ*Q{Bi11cd_1TL1^^83SK
zeo2D_2W@w8+gDW#r%%s*$H?;_+4l2~dHb)c)#+dCy|`8;bIR&y)|g<PYunD&eJ|B+
z^k2d*(8Rgm%zx{@k~(5CuC6c6J`2!X5Vkyf3HyfJ&)?d(6&HnHQE9ke`~7a<(fM!7
ztZ&}D>Ap4h`a6@@nN>0%drnEMXWY?zROe|OPlUwj?k_1ZEQ@SdulP2s*K51+>^<X}
zXwElZTJ)KVRc4=6`TXDHK*H8X8d_Ype_wyp7sHZtpKb5D{umpljxbSE&IfBEH_tH5
z4qI}#qe`rsar<rm%$2Jhc@H$_By-juIH#xgi1SwwGuQF(=zz&3zaHe&_@|0|WAI|C
z*kv4{W5LC(JcmJUqi{#<?lX)cPR@(e7<rCA{+M92)j@WR#)h)DQP1}Mvg$ka_%_F_
zEZ%)7uC9DS!e@UJe73DmH$7h{SDz--ZFphR?Zb1$L}WvrH(!*B`FZ0^-CLOh;qiOl
z%qX@#x^jIUhs7PP2V&v-**C0G`0>6%(?PE#%q3SbWB1*2wcqc$KR-9Ov$IoCQ?v85
z-tL~OtHa%`wsdTY=+W>pVDzynR@X09b6xYWd`+^5vFcCjxGp)F-_dKHxZV}`(D{v_
z?DaGcFRzwoEuCS>Yh;<WshIC`O<29cp8di;-bqzWJyIMCB?E6VzbM+d<3SVmiL+-@
zudE2XQ+(d`&Aq*|mwHb(s`*i{@BhE*bJp*_-1t-V;laT_mMeARb^bovaZ8))#w6y5
z^_7gNceu_an>FuP+q&3>SF>t`Ue?5i@fJxOH){THF1XOPOEDq(_cy_wMfU^>Zt8iw
zlROyFBCu9hOZY(fy~_5pv&}abKlj^J_V(6;8y$kmGwf=uPEXVA_9+nD*8lX*x6}43
z^gNWaKf3eGDhOQSY-OssD}g^D=yc7?tEvrt{ld{bQ%VJSC3VD3eSf34wf_GJ)`hFh
zS>6;k8JZPs<WP)?4dDYF>M---Vt4tee;Du7e!rV@Z;vHYplcX|{e6SEtv$(?Pf!2&
zZRz&Q$22~d)|t+=+rhAeHH_i#dU+<XTM0c~p$EQ}F>(HI=sfk0LD7Y~^AwALu5Rzw
z*Vi9^tmw1)cG=&4;<ROJ*LG=XKJay$c)0w|Nw-h-`vjI>{=WJ<qu3R(CN>>i6PB2I
z!4sTQ8U=49Y>4<^B@-CHwycaJ;%lRykb~kD6)oWdA0Ho2-hO+gS*{f5LWI2Svt_Nz
zKD@90Kl^%o{oL&Jd(AE>ZkrXWlc?8xB86l7CuYtPj<qc7;@RBhC@lT9_P&#C!$Ql3
zyqAn3?yI%`$$Shw&{$>L0LtK+ftAO;zr5UD`T1GldE4&>`S)zTRN2<;mv;@^@p9Sh
ziXRW#m1UE<gE>Fw@^79NzO$?H%Y&{9hO4h~DA+crFJ8yKK{SkUzK5j5LSDA)5B*Im
zq?o3$1aSCv-ZK8zCY|@-(`o(Z$K~r))YaRcJV{~Wm2!E1Z+ZQ~AobLm1H2)@heGNU
zC$<&;UBbRWvPI~?v{=?RU#yn02gn?axXmnaktHBJpCdxZLD57#>->+OpPygeobJDF
z$D@Mt;gOM&paDklm;y#w>v{9I72do_V+_C0rx<hGUBYtL_Y+yBi>_<m$XT9V_$KV)
zCFcWMiy5+QOpVwBWK^@-8eV^Ac=hzN3x{s!Da!`!@O3GtrfAMM%iC@-dD5hc$Gzqi
zpH8YPi$tCd>an|*U{Sks-s;NT7oYGq**0``Uiw`gRHD0^W68g`1DBXJ`b12f50n-&
zqzZNj%o3i;2|D4&^7os~FYkNwuDSp3+xF$TybjJmqSHT^EUqxgv0i;u<MV&NX^Z&l
z9!5r`ski-VU69JRz+#f3R9l0nB$Jra=|x72I{NzRc6R$NCc7=3*wxh)*0<v6o}bTV
ze|dAO@zEih8qvZzC(j<=)2q^O*5TsSbN{nvu3ewPw}9h##@0pVvz<E=Ts&kQ6iq<+
z$gcL+hLV>-MMXt@R^Kjp>t9?QzMjM7su5^Pf7aL8nX@OhzA}@$o~t9)tixa#*|qPe
zSVMzIlh{K^9kC>(o%{wScQ{?D7+NpPSz+^d{oZd;^QvBH)_tCR|HA=h{tGLE)j{Xd
zEuUX^s!LQmVpEFe66YK<waJ}7epHCu{rLRRLCc0q%oRaCg%fV<eflm=tg*v@N6b5=
zy?$XC$Bu0`_Ng>DW%z~6`)Furs1v!V#rpl8$<q0I3`=UOs;oXgKcD{P#YMp$y-)9U
zEVjRT^`1w2Vb<%)*bmEFXYi=akyDqO?_R}lG|;Gx@981SVkPO8D~uvemlu8O$-lqP
zc7EM2&Ct-$C(oW;TIMTlWMrfy8y1prT~F_lVn?#UtKJZc=Hk#)!48X{95=R&6aU$)
z-Y?v-hDpq+c+tO}?KgA2yuQBvsC@dvL#<1eEGc-obh_CNI{^-Z^m8(x6N5mL&u7i=
zpZW0cu=JM7*K4=``1AR^;q0?9wO_BslwJ+hm0RDDr`FubmCjl<S8lT7tJR$vD%}n(
z7q+aheY`#Y{<-Y+dyn1QTg}PB#M?Kw@R+2{zaNj!ezM5Ew&vmM_4}WlRG**n>&r`b
z)rRkPiuq4Z*MI)+_xt4=HcYs<*!}a*=ktsI{d~?0at!DIa=F?sfqUZgx8E(378Mos
znQ62%@{#azwdQjUt(%)7igT7Y3oa@QVsqp0?LK9^Z^@FDh0g7h=FRK7{q|Va)=Qhy
z{a3AC{qx)H{Mn_}JJv>T4~mKL2~rl`bo%t^ndbR&p#1URKqG^QxcKKo-1-Ioem-Bk
zN~`$UnZ$2zZpM_y7TC@7TMjzgc@jg`oWT4gdzQsK```IOb#+7Qg)J*|m_OgEem`;6
ztW(d<&ffWKRyJrwD`;ZCd%9lgjSYz@si~&7lYM6zwOSTGGl_~y`}^ywM6VkgkA%Rk
zcY8jcd%S#p9aF;pe}CWH-mZT|I-=ah+FE-0>8m-0UBUi$1vZ@dFC4h~pPvG#II|3#
z$?)viGoy+R2|jAVCr_Sy^89&wpYIHVM)A0cg`tl$w6v5I6&YPEV{|N3Ra+-bnslMC
z;mDCAY{we|q!;>@axVD7(6u78o+Co6kz*mqG$|goIezL4e}8{Ze|u}|id9@Jub;_U
z6g+5om;dwAQ_upLx_7(Z?|Zy!?)m4=<u0{$d*k}gKX(od-E%KNbK0-mSO4CA{^_UT
zR#;{DGP{~#DcgdMu&y|e>4|}r$I??%KYqKNzj&3FvU}f>4I3t~%T+W?RCYHie;0GC
zSGwHk`}OVl@nX7BBD?Oai{1TrSFD>G+tsUAdDm&{>#LiZin<0meSchFVKBS7b>{1B
zE3<EJdl{?tZtwTFd9~kevR#+#Ili5{!@^YJtDDx`sh5~F7KJy59*BF%DB_g7=u?lp
zZI#K-pFeNBEei??s(86{I_Sg#&`~6kRwWvsO}hRs{!N-RNy0Si3g>aqnc=5SojP&y
zBxtJ?LrQx3<?Z?L3`WMro_>Cy`)n3Ix^na8&5}1aChpiFy!vYR^~0Ke{A$ge4N?;<
z8<eVErigA3h!UHcUUPk2Y~`nu>dw>icRm$U^PA)0=*VbW^(Eul@mt&T<x^8rL&Cx~
z)&Kt&z%+fz6qns)Z+HCpbo%Gt_x0!3L~hp5(0K6k`TX>EcXm1ytf)FQMbl@#-P|ct
zL~P{vjnmIP>9c;v@p}g7;PCJFs`FnI`Q59_+x2r<T5X)trdL`2PYP`4h}y*A!r^P3
zdah#i)mv{)%CmG^)c=0FeTI+Prp=poe!o{;`C?)FjyIc5Gem4iU<75q@VH7<Pft%!
z7WJ87pjh%7wEP?tSF`hWaW1}i;_LPJ^UnOXBHs)rPoC_#ZoA+f^#$(h?Nj5p3T1qL
zB`|3?A5hAYwPX(f)n%$#=YBLbG0D~aNCX|-6A%}7Zuk3rw^O2B13i3wQ_svW<n`L}
zM+)SHew$AolaD`s{P^ej`hS<76fVAa;?2#?Gi|HCc^*~t(|4;a@LSHq*uA1OMKL3i
zMX6<(%UQ|z(9olxZrt1L_s?z1y$xCc{^Hu&=*78z>+D@!T|uXXu8G*#wE4W<?x~AK
zmG<mXOnAvC61e)Gl7J?&a?3N9vy%6Bm%k6FoSu7on_<QU1<>YewcD##oqBR|GHCO=
zDx*lC`!j~F70WN5mT^!t(a}2pgOQm{X6yg=6GdDTZ)`~1^XJp)wIWjmj{84j=z6hy
za_9l4jEInVAD!EH5>HG}Jf4$oATh(DFiG1*<w)m5%Lb)aC*uw{W!%!NJtn{UPM5$$
zrD6uxE7n=+0<|fR1)a96T5*TVuOoQw8Ag#n|BGO?GgKO!wlK_O)>t$TT;{7V_G|zh
zrx8<mG~<mbyOL~IhMN(4fXiOxa7J%XUFa%wfJ54<M8o)>)#M#5OFY_@W=#Z}HxcBz
znJNu})8@@PcVYASqbX+YRw5UBUbQu(@-66yGGftbS?0;4;lj<K%QR6jL2#|q8<t1Y
zSpqnEC$a=|hy|Fl2edV~UJ1&2&cIf4@HD6#(wxM=b&=_dm93Sly7K|0s+V65S~iq&
zF3@2TbP85s6j{`IW>=Ni%57IX+7(@dv)UU%L0Pi<NssuVRvUv~jUMd^E|*_zYnrT>
zplIS*1v(PBd&)2816~Dz9Rg0qPkO|iICO(b+Ql0^-p?19rOdfNz$s&55VW!6e(o2?
z>C>klzg`;uu*_0fwoAat`&AiJpemz?Q}+^fgF~R5kJ|eCJxW7UmpBVLWpw(1DtIGL
z2IZVLH#YwH-t6z;=i6PP;l!c4GM*zUi-BvQ<s{H)$zoS|8NK-z2+UG}*a-5^Wfevd
zkZWGOWl`c>0CP;>-@OeW`-&m5tL#~HK$V}2C)h73>H>-;zCsR)Ef*I3s%CusWn!Nj
z$Hh}nwc0FePYG-gh=N!Wlq>77KfJA>^@4&YgYuir=k1aonT99XN65SkXc34CGJhle
z!GlSoh0T*mBJuC9ugR~r?C#il)ZI!%v1OXZR{8&S+d++t2`UYO*A_an>+O4DbjEO+
zN4rwX1)-(e*e~dFE`V7D4na`a4E60vfeiw)mi^pZcYR$fD9?QQRHV1>N7AovZ>vLQ
zgAP`isvQn$Tj=fm5_D@z=H&-J`edzte7l_wY6sMOJX-SN!osbG#GN|g-PN5BIAzRS
zR?SfU=7!^ZyIN4m^7{IEQ2PdSu#4mD@VLrWZ~eVf-n_}VSM^$#jaTZ(y}i}W$M^qw
zrQOCSd+O8E(~+A}IGNda5}ux#y7q5Ki@>8JSH3cw(gG!s%jvalZfw=x-f(`sar14N
zk+E^)wj9aDZoP+Ie>F-z#`Em#?Bi3z<2VnPUXMAv`Mllf&FAg74}eZ@?vXSG-2=!_
z@nT{7kKgzIpA(O-5uB;6+9Gh=mGj>TPzWq}DR<z<j~{G@x1KzCQbkpD;@r8sEbVo&
zeC*TX>nc~A-BI{BVp9qy!_uWoL3`>}uis}?QuF7>N6>v~KWg@cRf#!qeAIsV<)C5$
zsE~S=VZ~^3iQoRufktNb9bYbaGivDQs90J`PChA;b$MN^HJ^-yfEC|_dGq9~=1rW~
zc>n$L3k#jsO6(MH`oq=b2TBPVzH`2U4nWy>T#h?---kooGp$Oqn$0RJD`V>aezp1W
zp!v(o%j^wZU0gkG$<1YkhK3>G;fq&kiHeFc@CqH7F++l3)v8reDs4_2f~6vRc^J7D
z2F|j0y*5mHZ`D_>*mEaNWE9l=|MwSkzHQ;-V;_G!?r&e`@9ll~X_0A0bZDq+QIS#C
zq6yQcu{B(N$)noH*UsE9Wy%z_$DqSCyTx>w4!r&v6c~AO;jK7V#g+_HueSml?v=dR
z=G1YyOHJs2UhJ+9FBbQkRptEt_BN*O=To0qCMz93v0vDl9nL3b({VRX-O^H$V_Glh
zs9lE0$jBK!YGrS39K5j5neoQXV)c(7KdPvzno5E$pI9BfKCfV|-}?Vk&--yG)~ULR
z`!Mug^Ke&c$w-~$!7zJM+1n_+olk_`?f+l*ZqH}GQ>RZeUU*q@<oNN+yUX*>Sv=+e
zoxXhk|G#oAZSBgxU$5`{dM&y!;ryc=g^xj3?|goKUR{6#+}V`Q+rj7>IIHH4=VUd*
zgaZv1o-(t)wfVfhe(RgbqD~#kFTXsPZrR|JF>#rABPbzk+GMoMf4*N(P|%Cz>F4Jy
zH2eJg{PVTj?<tv@PTjJ_1Z4NSU9Z<&_?SMwb{c47z??ZgNl8k4?TZiA96rV)Yc(Z0
zZ>Q>);;*LHlQtgPcH^^%Q-|ACXp(oooc?!9=H(e?xluRF{{H^1uCL#}XOE4LuyAL8
ze|~|DvGL@uudi>e|6kYR_Be2N3x}f1l~uEuHEbK4GWzCxJ^nJ{_HNmo8(cUP7tK=w
zWzMO~+8bI0oG!m=Ln^q|UILW?QL5nLF7&Rz22hCyDbv<Y0u|2Q;6iNGuFwNrB8$YG
zvcW~z+DUQ_iYDGd2RNd4m1u6iYc=!JrRIrzt{e+ZL5=XUlUNK6?J9kJ?CSLx@18d-
zN-Y_=o46u4z~WZr@6O!NJ|>(z@$8LOfwexM<gNoQHCKz+vebZT7e{be9HzN7o-v3$
zfaB~$mH-aLEvwf3>HY#Qsl#4^T(TNOaI9S=4epgg6?!2V`AWzEoFzd8s6dn|C>*A#
zGzg|`zkPFCDYxBv^-Bvm6t}oRbtu2NoxlI-y3FmtdG;dU(pMQ2oFE-$iHBJB{Z16k
zy>!bJRPtW)kdy!g0jP-A0$Gvf3A&mHZiN%a!cb5%?Cd14<Gr3Sa4n34_zM)`vmhZp
z6%^c?A)bJSDagQ87nDFP0|BQkR*;Y>0aemrCnMz(v#+m9eYbl3;}tsnp!)0VM8yQf
zEneUnboCOR9)Ve^>9sAqayB#U)we$FUV7gJ?AQ}Z0*WTy5LMv12@<VZuJO0ISGZUS
zDY|G+W)V1X{`~Xh^Xrn{-`m?O_q}Q_=uFy0ix#={vokSn%e{T=$=g-|B`r;>mw$zw
z7Msjvm^OVn=zPXq<?qkwZolKSzwYmj2Tj~7R;=LI8o4z~R8mqB)KUEM?(S^E<YNyC
zES!#ie{<8hU(R;Nk4N2>&*v0Nm}CS@?p!3`<RUsZ4%Bq?y3Dy?kp}2+simt{b-lg4
z9dw;w+53BEv)Atx%PM}oc6-tPzuz~PzmMzc?$*@Qe7N)ZJZ{<lm*@XGa$=&grjE{%
z9Xn>|#qKhw{q@DeMpm)K!muk2RJ{kz@&gTT@A&y_wxLungNmwZqR~tbZ*S&=%gcO0
z<9(TzmoW+m3m=}M8C>!I?{~%(>(-^6oTLgGGIKCkILE3~3v_GUs#R_eBsmq2a83Z{
zjdL{%)~xB_xBJoHZ~u47=X2KmoWg1h6DCh~o^6)v;o-rt_3f>#+Le`+3?d>T4?h0{
zwNqbIOxKGou#katN}|4Zaws0@3`pUK;8=U<$jtbNh!c;Fb~{h6{{HUliHXY2)4RL7
zL6^3jJP#f#`0=-n0aSt>P0B2YFDxv)@wO}^bm@{MEF9l>u5G-T!!TvqG%qHNmX5qj
z%o;6enUBuc7d&9-7SrX5-S?<VTS}#2Z`IeNmzS3QsIhbFl{)&k-~ODizl~#3l2YFG
z-3Mze=lbQCNp~%pFl7o$!|}%lQ;Zk`f`geaEV%x`L%#Nl;QjjlwhXIQ1x1B9hPp<6
zwuw}1v4{hw^Gio&+E;u?n5G+DcBYK2xpDJ(yV+Z_uQP$}q<K?jtv6l!%IWZc00%cW
zHinrqXM(O$0^Q4^aN~A{fkejTWxkX9KZ8y@d9(Sv*$%&pnN?QH1eAnQK!Z+8UmDkg
z4%}XQEkNmciPg_ntJj12*aAK>lP6F9`C@VZj)!g13_n04_V#r)0x>2=IX4W%^kP8g
z<}-pWfRivz<Eh%a@8oe=vm6P%>D(OG1ax#)KbW1LqHO_6`rydCoc?cD>1$95ku=E=
zm^pJMs73Vc?d{K?I};aNfBo~h{r{75%kQ21{eHiHVxnT%?zy0DQ;GcMw6l*+X|I3s
ze1840#~(q5i-QgX-OykCcI)+`w_C5b>Ak-*`~1=AF?WpogE$mtDS;Y_I==INUXLx8
zb#CVaon<*?+O#6j_+-%&50R%Iws}le^L?~t^SMXM=hrD|YIaUkb{CSDm$$M@I>KR=
zcjv^Xr>702dgs*t`?)3ewwaK>JBOlQ52$dAoMr#ny8NBb^K)|#Z+m%hv3o{eeDbDE
zo1C1FIB^u7ngA}h!{j&=Tf$y~!WLTcPX)CQP>QGYI+4Io(dD;=UmCPz6w1x#uUAlb
z|DEIVYPT<L(sGruN?HOh8CujlnIsrN<52ehek8xxw0F-WuHTAbe?RDo$C=qRP2{|2
z#V017WFMmR{(Hv9IeYjfnpOO8oyg~y(WBBJ_~2`mbL#@eqT+8sp^<&pUn|-f?mT&W
z>NJ@Jd)_F-R)6EJ{y+Qr+C|yt>mrgK&&t_sZ_mE}zI)j6cfQ+B-rd`KshK@v`qj>!
zZ@%lNoV&ZXSHfH8<xJUGIl*sNsFZ&<J10?4cH_qOl=aJkx8FN*?5O$8w9mUjcih#h
znqw#sU6VBV?X~}3Y-`!)cVEoN+T`o_PVY;V^Nr`vzgFG&ahi*5ezoJ|+*PtubM9{u
zTYS;w|K>K+o9ph>bxivE^NU4t!sJ|rZMhN7Vb9+s&W}I&k11=_>K9kmmQT**Dk=}$
zv%g_W&zcSEOB3(KF&J5wWNzv`9eMbi?(4&L_6@SLuT8qRulUCIPy6m#fB0DwGUfK+
zeb=PxBOSlrOP}|p`sU-Zjk$-V&dFFUI%%et&Ktccd~t9Ik4<{Y<hQG|PHUdH>H6Nd
z-Q*@)-}}8WQAG`#E+y^yYPb2M+3(NA8d@h*RZVT*WY67R&aSpu^-blAuT?kpl!e}S
z&c31gHru42OCFiC@1@Mvy}7#3GW*57-)A<gFD>3X{coN8O?!R*YPoB3S2Hx9le_tZ
z&-+{!`|fSI8PmQOrS6>j_owBTH|9G|nyLQgK5_o8Yf{l{HT(Ucp}f-F0%v`Ho}OHM
zb>{bbO-Jv1nZ6_=a(?~3mW|2BFYK)@zqamt-ln_OpPzqzxx71a$BVlgzL&erzo!%P
zMepzL@A;d~u2Gj;zGqL<@_BW;PMTe=GoQ-(e$Qd&%gaAs_#&Bj`|FE~lmG92zfbM<
znx8+@m;KGly78RdpyB~T+`Qjh&TV|To6btsR!yEi{dl_fzJwzk%l2Og4xV&#PpNcf
zW~T49pQoAmC(M{3@a?ClxcKG0+2UHVSADlde*SzursN^(mfYLZ?p7Di%K85C(a}9W
z4sqA~J1XwGjZvcPou$psFZPG*_KU~=FqbyZd-8PWdXt;a^!aTLc<b*wFt_}!?6<A+
zex8VD{BisK|M<zdpsN*UT%6uoTgM<CXVCTXa(cl>)#)ZT)mF!{O`STm=JVU~#Q4{F
zu~wfS9-lwwOSNVGeY<nk-(|SEzM0=ldwy>29McSiw9PY{mwr>bt?RK$Jc@yVp9QoQ
zAb#H*cKIFiMOW8lZQ_-=U;T6L&(EL}j(@y(>_02V_;u&;nO~0x`|SF7Y{UAmd+Yx&
z%UYH2RLhBpi(lUE|9-=H{s-pau_s$NuNOV`H8;JP_Td2In_FAE`R#vMyve>B^Zsd9
z7uT)yZQPK!S8exlj;@f)e0;1oruOR8v!CMrRlN+FSMjKD-`~8*$+>Yg5AWOjn7-fO
zTbK5sy1MA(qzkW8v-V{~`fYFDf3{Ni-=`-rTaP^rbA6%{xygm~$~@cZw%qWzxOHM8
zA~K)<mA${Wc2~^04Y_=BHY>!$#oKd@Q%{MA2Be>xBe^X$FmPg2RFu@V-pemTzQ4OG
zy{&iEs#o{+R);RXEV<41c%N*j!{2wi-yhm`dt-9@tIt0VZPV1#3*(owk=WLI{(12B
z+}mQ?&aMhw9pd2Y?ah6A-Kteycem%q-!NOXYL%s>Wmaiv=?$~8-Lbk_T3olE_1FJd
z%(bHa&tv(++q5+`1HHYx4s9#kefQP6*xiS=1%`&6J$p7(me2i$*~gC`wHB<4+Nzba
zJ9c-O>FMg5k3X)kE`P^!JMH$iT&)GO&OY1lcGc?DSLe)`vmrO+>yLY<pFVw>RaaMc
z!^}ASTnJ<7sVSO?w?V_IGoCLz|2(+-%?&}2=d$YR_C>|T$!+sJKhHMQA$C)W=Z&(n
zU*o?0{(Ibp|NHy<>zT9!zLmc(+Bxg(-ZupnSMJ=ovmrO_{JgbHucn5_Rh~I6vS{hm
z9d};E&zrOQl)wi~6-C9ymX?;}ZLe=_eQkJqOXlTemQG9x%F2&t<R&F0^+gs)TdXrX
zt{wC7oz?Np+1+vLmxr&9J1ZzuSXg-EsHyFo$mPMy{f_5Mo-*YMk09&PWy|C?_nu5y
z6umv~c+T~W$;Y2@a6Z@}_rBuZX}84_-`$-pr(`D>w)*RixcQGO_2u7N*4iBUT5|p3
z>#xU4<3I!7?j8=G_f9XhirqZ7J#F*OoA*v{+_>?`v14ZL5l&mQUS^Ad?#sI%@shEJ
z3Dom{c&L^4n?xU5`MpZ@#qRyf^6&4P$hWld`TY8MuU=*S`tnlvWq=c?y?LmWdt-zS
zNKP|&S;0BW=NC4opZ93Lbin@KNB(c`@88eaTXa^@*m!a)xA>y#ua#xJn1$7R7Jxi^
z%le+ozpv}-10y3(HZU?P$$EJtB`I->>#;Q1Ub~odW`^OC<;%^p&#w|t_ZDje-BIC`
z;c{0=K#~dSSa6e^L(#+y)HM=t0uPgcl_i54@`^1NBs7_YU01DI_2Ktl-gU+jJjX*V
zc5Jnf;qy@o4w({BU?KD7-d^d@(3e+NhhLeJpsAs;V9An}e}8``8@OE8Oxu3Dv%kN;
zBF6sT59Osxm-fh7n?2fi<@v{o6)RUN8g6`9n;jjjAfTYG&c6JzWa!fwbNtk+zr8v5
zwCLjIbpIT)=q1is3IZGfk&%+3>yuMcRT~`^94vKP9N6XF-7#72fJV{1%I6cOOu6y^
zG&nPnPaAZCvbw5j>-PI~)|VE3IHBA>Va}X0KR!N|w6C+7Idf*sC(p~jS8ii#KkPVN
zFZRW?wbIvPig|NyZ+m*q`h8D^&sR}V(TjVl%QtO4{QmfzNuNG{_Vn?2^5^sU^g}J2
zM~)oXkZ`c6<7n{`clp{Wvk$$gzdh^P`gs4UDl1Toe|d3nOaA?NH#eudTj|7Ay;Kbf
z3fl2xlJ|~xyI!9-apJ+$@LBf`n+v_$`CM+&q)8vD_D<w$-B<ft?(0sw!be9u+ErUr
z8ZJINDjt92Wl3AzzQ5mYd$hA0=##acVN+QY^2e3;!v6aDvbVQf<KpCg{`~1P*J|qh
z|Np)V_Id`2q@9`J=<3R9X=(ZA%VqyFv(5WOwZmLY^cn<}-7aiQc7Ib=?echrNoLTB
z@?)>R8YLa!$lL$-TgNe$5BLB7oBriXN!r<2qAvrS)`V$;u0@(Ub*hMn$cI0l&l@Kn
z<MHzLR+b81?l<?x)9LY`gRiT<y?MBD`MgK`^*@;9`qdW|UafpKGyTV>)B4J?Zp`oZ
zeD-TT|Fz%#pT#9bPDRdyErwFPM~)n6sauq|;_HKh%{|iQed2Kyjo;qhcDIsI*kSGT
zx7O<Rw%qEN>V?~u+_({uxBIQxnKWa8JKYrr8W?rr_E;<`WUTpiGhN1}!r;;2wf6u2
z7+;U8&drDd4UlzTe)(kg`+eORG2yYLqM$=o9=6N(WypN}`sU_j?R7htTmu;-%=2Uz
z;_LsGsvLgw>9l_S25$eTC@D=%&A^S#r`qM~PJpKPqVxBPz6_AE_*8s1!{p!pZ|_W0
zR+Td{|5zMZp0`E9(R9Yl=viJ*Kc&t&wDv^IB_&6#TP6EKLbg?KvPCV}F<ps!l6Rv-
zQmRl&=Zx0V20NEnPF;C5<4nsm$(=k;?*v}nDgVoS`^kTQem~k%Y<vFw?cY`pnw!(-
zeV+Gyj-YI3M>WG-Ur$fYd;4m+cgFNhnIckAQNeLGd1D0VDD%I+zbji>N-p=CD>UnQ
z`qZgYD?U76G?C)fi`k)I)h9doB+FdC_GWheuD(Ym@x~TLMok+w7~HNn+9k@+kbZui
zqMDjph|cYOVKaTybPmU7W@I!RP1^YPtV{KuABLw+oeBsHY`k+P<{|5bjT;5q`DC3!
zL#JL|<5m|Q64Eklnpj0e1*mU%$Um%;LCm53^~;wVZ?6^;5J>p_pu4~S_>UhJZf<S`
zzrW?m*wsi(ojNr@YwF~A-m9-JTD$hFnV*l(kw-_nL94-BTwER;Xk?x|?_qdXclTSp
z=(M!7TWgc<?k?y5`t|FClPLwIrDvMT>g(;hy1R29FZG`8cVo4snOWQ0+uM~*Ohhs>
zGx<(ly>WwMu3x(J`q<rKb#--oKkx2;e0O&_gW9yf@bK{4=U-fBV`Ezov~t44iH%QB
zPw(zyW~lh_K~YOv+tAKVuO{_ohKZ7{F0Xmsord}I<!{}--TLh3#bdqFijz+o*x2+O
zI^-l{UB(l&_S(vQ&NG*EvR*i7SNEr5(ITbW7It>`!WhoawNC$jEBE#`(8bbxnhpN*
zY&L2yOH53x`2395M2h#^JlpQ<>+2X9e*O9t5FOp!$}O&>shN4Hc<S`&hZ78L9NS&?
zcGK?-J4;>)F+6y7cD9F~pPRpb|68FqDUvcWTdMh|dM%A*+!D1GbnpC^Dq9n&-oth>
z(NR%vihln7Z5_(^XWuJB6O$D4{H;-j_5W%FC;ro)aW-wqk|hT&UlyLOA1@|*+-+@`
z^V+b-7Z<yCbayvj%xH<x6QA_-%gf6VTeC#1tgSEJyxIBv{e5NzE-o$sNlDEuCjbA;
zQ&m-c_~>Z&wq&h|8afSp+lrogUAc1Q&$Vo4CnuS0^*Y+x+>w!yWyNpbzP+&_k$Fqh
z+T3@apP#Sz`^$9J?AfwG44*%Lu76$XwN!|inb|;shl7V_&J`a!JG=T{a(#V$N#Eby
zt@!#%bW4=3m`;Sj%E-DYGiSaOF%S78X>M-5W9LrC_1AAd+qG*~!qzB30RaVrnV(<1
ze(f9-BxGZ28yFGsLZrH>ep!IVhp(^0w`|+SrQN{Q%CvRs)@}d2C!b__aC<WMo;`c!
zq+J#HQ5IAG@6XN`5-vIo=N4_>E*`(Hrg8mx{f7MNrCwfM3j#D+Qn|ReW))165)^E-
zt^TH<tnBQw!v4yYD+*Rtx6Jlcf7g3<W+t<|ynNzJHg@)nm7mkj%rIm&H8u77`o}F@
zP(q?3dVAi@Z`t!~Duwd$@;rQfMdzIPSyED>ps2{m$;o-*<jKMtV(t4EUCk1dl+3*S
zIXo(gD?B`W;d#xFl_3EuL$(!GS6h2|c}<u;UHwa2_q%s_J^lU3Cnu>g>|6V6+O%m&
zr>E&2G7_vk&h$cshmCoPm#UMq^TWrFo0lz916}m1?l(t3_N?a8<;$JbCM%kli0s|F
zx8ma?)=!^5x2~HI5*oU2*Dk4p2M<Q<t=gJfcWX;#MqZxSG;W5ncXv1^pKRH<(NM;=
zO61+UcPCDtF8;Cf`kgy5M~)s%e0OK(49jA*s_N>AbLZ;rxie+@^v9>BYF~K$^~L-5
z?paw{*Vab2*Z%&-c{(H@fMM}Pj$XIq^2a^}1qSQl_v`6gpQ!A9;qKku4<8C<oK3rO
z^{S$}y8De+^Nq8!vz?QYlnxy}{P5}1)?K@-Dk>`#t*xU=Oq6!~c|1RSjXK}kL-+qb
ztC=pg<XD2if|V;dnVFeCeEa5>le6Z-*{k;1d3kN^?d)Q@Q7R_wN0S_Lb9H&xnD5-Z
zyD{yo)Wh;?wZFb_u3fuU_*raBjDV=9s=~$pSFT?5-C-QGFu><m-N|@E2_Dd;^K9(w
z6X(s-`;*UHQ|<AsfBG^;2fgXsdrfjpq!LY})X$usXDj{i;ln=uFYOmE2AY_dEZDqR
z*k~rt#EBEj`csP7(l$%>_V#vkb#1bBa~Ihg*T39<{-G43gV(Q%8yXrO@~`l?_0QO*
zDOh~{Mg}24K|#->-<eKa7En@BQtC`(R8dk=nj|6Spd|F{a6A8o2%SaA0)n1=+zNu6
zhDJtAJ7fB+%ineMIk~7<>NL2xxVQ)%X7X@xaZxeUX>fUB61T6WGxhYehd(|(UbI+1
z&^Hq#Dq>}2B_J-&zBH)QIQ?8lpR<d}(v1v46ARoH3l<g@M(nS%{q*V64_{6fm&rZu
zkxD|VR<GvXxN&1gS69+cWu+nkxy()vjjd6<n{V>$jpN^ZQ^$%=aH7fv2BC=oSzD#P
ze*OC5-8;9eEUmWoc2{>LrCFaM7&<*P>g($(s;d_-TEt{EmoIvI-q9O3X1s`SaS4{<
zRuHsooiIUQ%G9Y3|NZ?Purg#r)Y?VLf`Y!0d5f3@CYt!px0Ahk^(qG!*QT?YB3v&@
ztiF8tl8}+Xu{rIm(2NNk8LyHURg@HCVqyejWo;Af6ciX385#TdU0hTY_ptcD!UHXM
z1_L*bAwg13aBg!)M@NU+&F|-)voZYt^__QNB1qsw;Xm$Oj|#4Qy_l`bz`(%Z>FVdQ
I&MBb@0CTRHg8%>k

literal 37159
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q%7`gn|NZ~?yy49WHH8I>ly+omcF*E|=BBqZ_1UEAth8Bk
zFa46c{OZNe)LWiwAJ3Y$EOVOsX&>Y1Ay;CI$~k>q1t!*}M?C-cx6#K(XOYpF1AFAJ
z9~CXWKmYeW`(_q>yVbAOx@L>C2sm*lwwzqS`r+D^z=-Hbsa<*?0RgA}O~pk&3$9K(
z#E_Aj+S$wEpa@brIU(%@7YB&hu}YOO0K__U#DhTuq{qNeh@ll^oKFu_wXpJ_S5mb-
z>#CNRZj_6kU*E#jL96oj|DERAEmrvZTkhP)udl65zPQMB$&w`!E7F`e7RqnsiDguD
zIa>PW#>OKXTe-zAtq#{`zOw9*-JcK6dH467J*~gLXX@0@)^#&23YFUVWRsqqnfd3j
z{QngfOd}&Bzr47(*eP{;-d(T9$9frWY)E9T{`N*uL!+aOS32voPVBBJtHakD)%+-!
zGiMHihnLr)+TY(8WNfQM^7G$w*{;`lety2Xsw!)JeSOyTb+M2BY)U;Hu`NgP;K74A
zcXoW-I8U`jz*U8TE3o&@?sEU%l{q;&H*ellQBjfD;Py*cTKe?c+uP+=eO<d?K|}Cz
zzt9zHqSn?esS*_t$%y9q{Q0x|OSz+G=U7g@a3R2NzMXGELPF<fO-;=^`)X(3xN+ln
z-82Cwk%<f%E~Y|)f(!rtnVCK>@&3Nrw$(lJ)<$k_>*?W%iH((i`Rm9LmosNh$vu7a
z;K2uv@1=!>iaI(x4Q#wpHkWMWj;&t5?^K7N@`ml(um9fMBCyPvX@P)gNLZLyVPWBu
zXU`tJd>NVbJt^|h<Hv^P=Esj7U3#aeva&K}f1NBpe?R-Qzq_Ni=Ow16x9{Fvz4H0%
z>+AmqeE)5&uD-m8`N3i%bMxhupPz|pMF#{N`1<<#%JB8~oNNDf7nhc<4d6I;_N=Oz
znV7!5{+Y99<zGey+&Hx+Y<1>^1&mv>Y=4BiR8?6?N=jB#RoQ(qZWRdiS8L=5JggJH
zPbNP<|IM2>8FzLVo}FcS_~5}tw_d4_^Z);0?{y1)RcdHx*dt>(X;<m%NAKSG&9y2m
zC@oF>^W)>6f4|>brT+i(*?(90`@XqzW!FY+UF0{{$|U1LgZ{oBi|*`Nx@_5}SF6`Q
zdiAQSzn{PK^|hsuo73jl)$Ve+`TzI+|A!ABZeAO`-R_sTvwuxZ&4&*kF8qvAQ&W5N
z@ZrH=f7_#Lqqj>~m1y+!^=-+x$fT~WZdLxyCnaUcwi+)lE;%{5IX0C-8aWrge)w>q
zPNXz7|MoUset!OYRj=0uz21~}*D7jzUhmwwviI)YyK&=&fQZPEQ&Y9I@3_he3m?{A
zzo%*PWZ`-9=Kc8bBOy82*};Lqdzy}BVBFfU&(CJ(U)oWaEF&xX@zbY6_wLPOWM=#D
zxZghP$7_ui1DQ-lkwtAgi=J|Qe|L9r@$+*(e*Adw;DJL)iHZIHKgRj{eyVwTdj9!+
z|Npg}&whM-%p+qlVaXDeTU)b_KRDRz>E-q4%F5uJJ39n>-40KWuj4#$a<cl%%ggy+
zzI^%R)z$6;2OJhHUi|Z6yZj7`LM3s%n1q{~QkPykd;k9YBS&0nYHMHK*r*)7F6QB_
zt=TN>?8R?x82<VDcWdh9OP4x&duyL;tokJ)E$tl^Htn2YubXpDj!tG~=9av>v;O?4
zxwR$Jd9GFIkGI?JTNFNGaddQy*;&+TRr)F;TIl?Id;hE~tzIe9OPQ)$Hg06(Ivkdh
zqqB15O4WJhDJKNV-rj26yxEwUo$tuqyK_H3KVSUqP2@8F`R6VybpH6^gU0v0OO`Lc
zyx5)p-;c-qAd3nL3>fzR|7V?kZqCC`PfwqjXB!=Dr>55S?(Xj5x3^5C%=6C7FiZ|u
z88XMRxJ|zP&qVwGe<uI?``iB7^>B`b^+F7-D-z?X-<nR-iELWDc=5T9r>E-+OGun>
zm#;li{eEwIYb$HOjb7{2QzDZlP5SX-aeu|*Uh^&2MOgRS|NFtr;2Jo?uGZ@1%a=9Z
zZl>?~a>@JFrtSInmsNj%SM%wldXJp#t}C3pjg5^uvAaTUx30RFF~h1<3sf2&Y+|kX
zez$z;w^9kKl8l|t?f-rW-rMu=^vRQnr>1D?#O#=0Rr-oy!kjri`|JK%RDM#?4qKD(
z@6XRG>tbggZs)(eHrm|D**S7=Rq4w3&70Q5@1GaDyX@k+SnIkU57}Q`UA^4)`}6tr
zM%CYPLbR?jzYqTM{`T5v^FA5NMa6nbN=-|>r@xY^{(RPaXW3h+<YPS#H=nn=Jo9Sp
ziwla^*2P9Y{I1Yquwc8`+Q3blibWJ%z6uEmEn+xzZEdu6jqh~5SP_SvB`+s^yV1rg
zE#mO<+S=R9>;Hc|E-&i9$-|@b_0O%X*`f}THWeGreQe{E)@qnEXHLwcSuHIrM=xCp
z3S1fD<>b`#?T7aIJ&PDl{rdV^``5QATeg_6uDEb~s&@F6>tA1A_h+2a%+CMn&id5T
z)3_Gg*-_~He8<|gYne1ySy^u-7Zw(BE%@>C=hUd}&h31f4UZl_UR=B<`}#Vr1)zL?
z<@LTFkGNR_mif(HRea~}-B`vclhyt0esBl(-Q1k6-SFv{biU1oH&0Jb7j-BsE)KqQ
z`Lg`$olYEwPn<dzcrR*;+e9%3#jFKewwO3MJ6qQLFqp0vtE8yd*wVuC?%rN*k!>EL
zmet>M81(miIK=$E`sF261}7&cFWdN%Ju6~dudEDiH_N?M@a;`x-u-=Rb4{yb!q>%U
zmJ4<C_xmrkS-xmj>Fc(gJ1r+poS0!U>-ek%MbFR4K6>;h<HiO>S*wzYHC4P41`Vp-
z(>7#X)jD(btfX-ok8bofovn4x&&_3C5Wm09NISA4%MV<x%2*b$*xTE)@kks1rP!Ut
z&kc-?7rS<gEj_2E8+B<(M&OfAph91xx^3O`>EdZ=X)Z1<6Q)lOe`r-*S;;6MD;xVT
zTW(3^=VwprBBG+gZf({&bmxwYxw-kL&!0QHyQ|k!i~gM*>eli0(o$~Y^m8iu`u#_{
z#V;@Om6nl}eR+GkemkG+rQ5}=0&S{{0Uc6Lj`d1|%9klqMDA5SmlYBc>ger#`sL;2
zH+OeWZ)j)`x-O#oHE^QjVt%dF7c&AxSc{84w`V=nn)M=Z%WXH`sS_tQ&YXEOdH?xE
zsc~{@DbtUhIn(p>^z`DduR=k&l!=-7<k_=Nm(Q<Tlzx6*kCdsG{&`U+iD@hjimO&G
zx)5TM@%H}y`G5Y@wDC$GYhvZrx-$3Hnn>dX1&<Cio8;aSaY(nE{AkglMFAqL^78ZB
zqq^T+TN`avy0SAVIr-#?6AJ<tyG2AtPq&D__Q__c<}a(eI|>(HdiDJE>(iT3Pg~Uf
zGU@E>Tob*W&)V90-@jkkixw^V@-0TOCDDUHWYH|GTcS%UuIFC7v3pZfh@+!pXR^P|
zN0xvc^6M69ER74l@+jEEyY%<Bw@dH6o}It%qGq_Dy8k>-fSKgn*l@;mVRqA^n;T<y
zm0YxZ_vQ_cNZ;)>E2_S}did&<myZt*sC-zNY9i&k^1oYs_$?#rZ{NQ8%rfbmFhM}X
z_2GwyhY!Tx*S7!j!Fgu1fY<8<0#}<sVbZvN`?=a*FPFQxxjlOF#AS8Z+AYVsqh5fr
z$GbZ_7u(7S3Lczcn0#Y%x_@W&{vVIJw`5)I>K50}I^HDe>F=NZ@zK#Ub1a1$*2V6=
zw7Wb%@7|u1Z*FcbWpc~N(D0t7bMVlirpnLHrv9>97qfHG=U>0RzV?}E#M;2hEf(@3
zJ23G3ySv)o7b`t{5x8X8vR68D)@pFgHqU={nBV@$sZ(9w@7KpKuL*3pza?|>w;67W
z70u1J-+5m1;UGK1o=>N==h)ZBJ-_qu@$r{;b{c>D_>q6j`ztGhXBsBEbryDhe|I<e
z|G&QsTk`MAHC$U8ZCv#w!^p@;!Zd4&AIF)~r;|@l)BW=H_V>o~B2E&Fk!)@pkJD3A
zms(g`YoDEE8vN$X8xe=Vl_965=|-2FTDo+prk$PLt)+gmOtY6=Ssm`rDB|w!e)RV3
zXvQgv-TPm~l)t*7dGzpMXGW3q^mJ7Vi-?z3R!%P4IoUAzSjOqL*4E7Tmp3Fjr=FOg
z=oJt!A!v1&?$I-6e15)I-0yW|e}<%lL*|tg6G3g<rzh3thv?|&h&V`Em8@8FF{5PN
z%5|p?h}2e8RcZO#{ao_s#fudTU9GLHo6^qC5-R26=f7Sj`|A4o^(8MZI2INcU;ZaO
zbt_Mg+u}gCKADvaT|0N~ytFD*dujRmdtQs(dbgBzbaqxgxc;V9JT8C%<cQ2`Yi1gi
zya-S=FbLSVX;Tox)3fIHuV~6kORwINdpnF#Bsw~JsdGD@*Y|gKr-CZ!{m)wjj(JaO
z6kH_r^5$ms@bz)3YHDo${{FYN<(|Hszdv@->a7`t4`&*u7d<$@xGr{gTYEeE<>mhA
z@9ylZ`So)79E-w5M^suCEKoRf`0&pM&HNTsUo^z^<Bps;(_@x<%OK-|!m)n&^}5kp
zs*m2z-+%VvV)vi_e!pKCyqxdu?(+0|dn!v_Ut8<)*ShSD$7D5M39}rD*VorS|MBth
zt+__WdZm}=ChD9!f4=|0g9q)mlCRyl6SI5r(dHXBZ)V!(UtY#LbLPxj?`|kHHa70q
zxiho;sm7(P+2NZuZ}yJOxOw~b?3<g@KVJ=xFZ}$>Hzp>AgOfAy+nbw9{SIZ`+M>zM
zCzEh*Pi0GMD@a<(Ja5h1jc*@5bSx;?u&s1^hu6}i)6;Z&B#qmyt_}y4NPV)_Zq01G
z61G()!fHMX^6u{9|6`>Sw`WG!+Nh2B_w7L0rTl(v`|R1$vesoO*VaVxNSSyn-?MwS
zHK@s=9lq|#@Avzkzq-0QB_-v;j>6<)eX^@JTkH@xRIw6N4ONz3tH@cis?3u`v87J4
z%PB5y-o5G8Cr_Wg{7x%K^t$BgA3rMY+`aqp^XJF6wr01jJEt5hvee1CgF|tZda0k@
zd;QxA$qcP4R)%PWPF+*_eTCvWwbuQ!Tn^0_SmwyI0Mx;3>72-*0qTw>CZz~<2sni>
znVWAnx*jOv#F4D5+W_i}3aGhZs8wO$0`**HNN`d^$&9GBbqx)7_S6JjHsXopRcsMp
zd-5Woe`)KVD6vrIeV2P2TtaxX&GU{Qy2SN4>XW}x*1kV`Y`8vs-mqz-X-Q~{ft2w4
z_uj$t+4xI+U(EELvr}N%a;eT$Df!ulrv#o4yZKoqSE5sPcDV43o$9)`eo61ra(Z$1
zYOy-!{+hn$$M<KwSjCZ8@ROCbzb3cD$0jW;jb%%2Sf{B_sIHx1tM|k0tG>(>V(9H~
z&b1cXXL<6%RRO2>W;q7WcfV2jStri)qu{F8B>7~C0NHf*T`XHx9+B!?RrWS5WGcJE
zOco_b*s3r{-T3$S_e_&S9?i~=ZR@%~Veiwz;=ug*>(|s5#pjcAv(sO!0uKVXcrci3
zIMyqDx&DB|npCrtt0zu3Z1Hfu4vGr{4bFx`TU`F|R3DevB?c04^kfiO<~o`G)MEXe
z3M~RoS6I~c^Z0~>h_v&|t65n|m6w;Z@yqpecX#{EykGabS6JQe!K+tZ^X+O2N=vU=
z%FD@}Tj<=rVbi8X;p^ins;k4FMhoyePv(~b$E?q6&+QDyjvc$S#8cQT=Z1re3(Nf4
zZ<4;V&7R)cntjVC`}(@2{`2kT*w@eNl{UY$ueLhx-kz1V|39C%7Zwq5$;i;C{{9YB
z<UKjkDcn|Jy+~<FO@K+;I?&)oVt|?~gRG3qkH`J?78M^9R)?<#^<%EA4)4$3_miz*
z&mNm+=jNUkkFPoSe1848eYL+icz9BNetLSVde7%`)@SBgPuGp!_TlaJ`$na&LjHYS
zUoZJex08LMUV>taz@aV73wnEbL52EtNl8f;H@8bGgVh&ocx|q%+`O;$ch+f}-)}a*
zxw~7u;m8q}b8{>YUs&k8^*KAA%!x*3_7msNuU}NIDA&aT8ml?9g*jnjM+Zk-%|}-z
zW@b>K{^H_dc7}@=FYef}BOx<$rS9vePmk`c{=Vfoqm7Ntmgly%wwf9m3W|ygx$ZZv
zFz78|<W_7E5Mp5T_V$k2lHs_!?Cp>D_5ZzHTv!-Zu3Q-r5%FTm)@|F=jE#j|13i3w
zug1myv2m!Xs=68yXCnhiMJIF;G;*%awl3FWP<HD{czCE4)aKt+`g+pbxod;XY;9%5
z#l=IkL`z>^V|7>?mhGJ2=Jv4dUg@hVnx8APudPXZes1oq>oZ^F+~iufO5+l%PK$t(
z2g4uf^78V$J3AO1Cad{&^!KZ4YI^QAIrH`P^~@_P1R1`*zJC1DrAZ$?6f`w8G3+RN
zE5*mhXJKtU{b$dH4F=!d-d<jO=F+Js{`YQE6k-p6(qkt3feRM`-re2p{{P?Kja#=q
z{qys4&EK!r&&;=%ZxGXsy09u#dzxPCsr~=H>R-BaDPn(}t+1L8!+~qprlrrXown3_
z`liayX(m#<|Np+Pm$WQW(VDvI%yT|TBNu5U#z(@z5u3}_#@%1N12n3j*dnk@mcdkt
zcXRsrv?CpY7S`62=gm9UBWYambZYpPRI~hhXBrrpBerIVN=i!d$k{|Z|MThTX-R_w
z20cB!C(oZhe*gabp;qqGwRr^v1_uuwymkG0p4-OE)7MVbH!o6=WCoRtGs+lv`1sV6
zl$wqlaS;+0236$eTKF2a<=z&Ol=MtVQStNhv#_vuF=u`Fdb#K4<|?bHv2k;E3+-;<
zP+okJeF=92hvFAqW8=y4bw3*C*;YS#_H5bo^c7dLa&mIM6uqD2m&O=uk+?YX@-o#!
z@rC#9-2+kc=FJoOw~E;{ilJ3tk=Bvp$Bm1gc&v-t8@2NL*|TR;KRr1KN_zSE{<pW~
zT2_2WSZa4z!~;|k1cOR^fkjfY?P{&8%ipEEy|s0YUG1!MbFDA0kGI#0-IelURj9TQ
zLu=;5$OBFsi2>&M_ntgEJG;Lmx2VWywt0Tq#YL_>(q=sM_4Q%vVmjBa*UwHhdg?rp
zLBpqe4Jbs|HYXkBirSKKaH@8=+{<6W>V6aE&h`EN?(Wv(AzGq$cb7ju(8xSB#QSo>
zrO6I0oRh%T2)w?w_HnQIy@cQ2-hy)8t;dXvj8F6C|GE<FzcKZ+7{jASj~MRiMlim*
zw$?i*XN_D|Y%#cG+ttu2u;^6otu39B#%Z9;{;I_u)Hj+id2;Zxtw+nRd3kv;9XNN+
zZ+Xw!wYr*`ni^d}@2vJb(g%C7bwR7ZBCp)r+j_TVU;lJcef|`VdIo>{za_2jpT2m(
zA)@y`DLZ?$?YgklD`R(WYuVqfz<A+6pRDz<<KELJPn(nRV$}>bP(c{Dbl?Af)wj0i
zpRfP-S-y=&vT6D9<>!9N*;ZvlfAbO+5m_?#!NYg&_#B*^nC{)Xcgv`=v-4K*q9hdt
zsTtkf+`3WQ9=+K3xNTimW&k)nth%(T^!1Ay8<k^smw^gU(9mRhdivX+GmX<H&7B+j
z>}%=kYgg;uy?@`obEoC;KH20eD*|slR`;8uprPSmpTD4O5<^CUZuGX4J1w4@L}NlH
zdMY?^1TM|V%`Ge|d-i;O{k3&B%O4zId~31qU^9F8kGQX|t}d?s{|{7ZhOLcy`1<wf
zUteEa7C+<ho~Cp0di08kDhyngl_op12smZm*btkN^2F}aR{OsuZx)`auB`m{`Mmw*
zrQYIgJd%gr-Q9iqZsTelX|tS!8ygb0WMAiV4cxGKbMo6;TUprI?Z52xnaSdi7-jOa
zq3FLe8#lM2&+Qd~x+l(F^<VF?*sV7}#P#`%`Sb55>tBEL=FORd&Fr3@o)7Qst^V=z
zXJTI7zliT9uAs=f_~icoe8w3kx9=A?w1rppRr(7p8zXgf^*M9q@Wl3Jd6zK>E_2-}
z&#+WFf<v)|b25X5k9Q#V0v%T67J)-8;KT!Iw=f3GkboD#t(ls3oGu)SEe3%?47@&T
z!zK&J_q#E9UWG(V%LImugxlM47Z<zNKT2N28!LJlTClM=I7{2t**r8?S{Z%*_rcbq
zk0*n|T(O14Au%b12i%$h+4PbLR4=PAa0v%r`Kk>r6n$oZ!UL-s<=5brln_H}CpbSs
zj5GO}5ata^`A##ofZ9d^p<a{upM`-7?W$=rW}LXQv$*ncula}1pI2Y0e*XM<@zYbH
zpfcCNfuZ!(m6aDt3kwTVQd6f|<Yi`dPM;pW^xDN6p4<x>=i1fIs@JdR|8gb8IsB+e
z#;1dKf<S@vBC@K=D*M`+hwtw0o?3N(#R`pETQZ$@m%Wv+tFg$-%hQS2u)yj1zAu-&
zP4e#SIO6{P-d^pkeODW|Fi6c<x>S{quW!aoPqFnvUI+h*Ie<c-<5k9=A0H#4qlKlV
zyH~H)zP&9s`OAxoEG#S+w&&kxkCT^?IrHl3>e9Z*$jFzgce!~pEoij;`DF5$inV<A
z-~YRKA#~->F13ak(Wg`d6k7}${`{#i%e~byd$u$)8&AcH*ZKGMoYdd{=g_&i)`i8z
z%n3(21lL4u?K*G&e~%O6g>&cno}Ha-|7CNw6lcSsk__erJ&Ynw9jlgI%#g4y(^<H1
zp^RNkM752UR##Kgrh2v8H*N%M&x>Wyi`&z&NP~rq?bQ@cF0Q2GeX><6%Y9WD17`3o
ztzeh}YFVt%>RM!wc}XSrNA{&9o!{o{-*5l%<Hyvv+l$@#`Q&Uk9CC7WK(&ii>YO=q
zI=Z`82gH7Rd%Jz+Oi4aIz8^n-8rJ?QIo2=#f5Q6}zl?t}tkB@vo_}9WRkd|n?(Jz-
zph5Ni4I2z%Vq?AMsxG;h!NJde{M0EfdHMOPR&1*fIl8-HDQf_S;;NQK8a}hldYRez
zrf}2;++bRv;WhL6?Af!k?a!Y$!N7I=ym)$Mre|83TGyflK`T$~xqe!I|CuKzCl?kK
zDcRZ0J3HIlIPnlmh?eN%W4+Z=wuk4=EMe&B>RJ@M+)qVS_2IK;ZBc8VEu9|s=>OmS
z|Cj52e!YJGr#G9=KYH-MAt^~|u66md+4=hp-n%E)AZ?x}ASBcjwN_1EzyH_Q*PE-q
z=S`mN7pI%?$uX5JP0WZ5<X%vUwJdzZvO0Xdp5Q-*qN1V;8K>S&-MC@HfkTIw7{bHD
z8H|jLL51)(pR_bJJw3grZT1aye}BE)BWIMtA!}Wha(S7rnmB`R)vL_4QClN6rEq3u
zW`d?v?(Q!C{IFfV=<O}j+?kxhY6jKca`Nu&@yyB5DJ(1mjl$mgyng>btAhs*y12W8
z(qn%=|NlSF?Rh_z9cdQPWm;=A862}pVq#)G^K52bkFTGbe7tX}#rxN<yEktxo+;1F
z&Ua;+t`v90^K-Iut6kjPv(MY|O!ad8{OoLJUtise?A6wj`5NZUn+KY}h}y~}?bO`V
z^x@mLwD0fkGQ{jE=>&~APmiyYWXR6WKGrLJ{M*~xjfeJIe0z8I^p}^H8xQ3#(F|Vp
zVgLWX>+d|vNmRJSkf8@EIRahp)&H*zTOW7!KqE7#+4B7S{OgwWPfv*^B_*Buqw#Al
z_l2e2;&0x*y}3EP|64>{oE$s9+?AP(bEZx`dOg1W?8@NfTaFhM6`eSH_G)FBpC8}C
zg$uW2UthQB{<e$8FZCYm@9yYOP*Q4ApI5=u5WPL`;j33&ix)56<^yUC_VloD{bxFP
z{`~Rl*Tbvt9Y5aQ)59}q(j=`tMmtw1dD*Q1^#WZ&jg5_yFE8`ukuYeOFhQVC)_U1p
z*(Dj4)4Mio-~RmR^!PN;p!KRyZhL!sv%EVVH8nQD%l)oS>+bJQe{y1CkF<FopR5%_
ztMj(1Z*NY%xVSj;{yy8CJ9n;$+}t)}hQzb;^W%5s?~t0nP!V5NW~RUIhf?kDZ%fn9
z&vSTaKB2d_*Uz%Lx_Z*2NdY3R){jrzx)oKuFT=+vDQOXlL$Wd`5EmvF2MFxU%<M0D
zd&K^q#`is2x0)V2c+kSqlCd@Rpmo`sghxj@LGvhSZ*Of?RVxlT^5|%HVL?H{;WpkQ
zM~+-r7i$d~HQ#(U=Hlk=_20wS$Jx5|$(&s1+<s$6q4KwH-+ui5{rRYP{ER2N8iW`$
zV`db6d2#W{lP4QWUx&RdR99CoDk>^Dwd!hC*7bG0UP}+%yeZjm=T6L9^TLaA%}1ko
z|K~kFH&@28$mO?{rD^Q8rqx`oj2F(ts5NpZvRuf1>NVw0&E7k=4<B|;-)pZC(^7eR
zTW)`8{8X=_dn!NAFwc*hnfmJ5+UQ3&`}+E7{(L;%|MktRBTtwU($drpxAVKN4J-ce
zz)?m<X3KLalMIKTAfcN#Z{7;qXI=j8!ONGNBL7So3%<XLon@BGCBo;jHgxs0vSmS;
zeKMAZK0Q5M+7}rWIXy5cL<-y%wz6Sj;)!KVR8W&;NKQ(s_;xe><LA%G$NOYezcGFJ
z{{8sTqpfqT%Z-YjcrcW`xv_BW#3ygw_&h&1_vWrr?f3hB>oNTQegFT9>+9#A+vQp>
zE+ez%vz4Xk+*tcR0W<S`r?`P@JdOiLm>+z<Uw{7n{{Mb)ar4S1Xo&E6+}&Sq|Lobb
znlBgKLFL}t+uMa@WqpH!gtD)%yE^UfgJymSlMI37{`1w$&8KsV>ut!tzprS%b;=0=
zwd=ZOu(befJd%rQYu~1c?3dBCG>r=}f^@AI)Z`f0`D7wq9XS6;w{fvsuabg7!(?^;
zM{nNv6clXmGcUZpE_P?dN2P@e7e+)xTv!`ze&_Dp)l2?8QWTYE)&S4Ua~i*7c=7aU
z=t5cRS!TJbWFLpm`t|j7_U?{W!OJ2Z;u{2<I2t?kS#*7Rf^vj9&VU*TiHAUKF2&6a
zpx&?p(*gt4S&KXsz?J-=Eui*`GpP0N!~vGtB-|n3#K8z^<GV}*HEW$X3_hkN^c<XD
z|L<hq+}#1`sZzVNOy@(onhjeRq+(K1RM_k8x%+Lq1*%O=pe9^m$|$g{`m&%-*}m%Q
zyVMt}uGGx>bLe9|#NH#G+zSk3jleA=1{DUb;6)I(GYT=ZYF<2{1L|8drSL2;P&ESe
zYgYLrB`Fm@KlilP{N91{=hp|lpF4m4`Kj9BJIde7F)}h<SsDDi@%obG%O}s65%KJ&
zTdx%3gxRxC-`!pAt^4@hyS}w+-zs0dc?0At=VJ_9iY`+@gU)AXnfAz7ZVF;f2ni9X
z{q;rB#%9i~t=XWy-S7AN&+n=Hd}?pr<z>D;^X>MY`Mh)I&WMPJg0HVaZ*9#E&ziY@
z|G!z{aTO0YzRK4D1#sXVZVAFo5~KCfrdcAkRbMm;YySTFx+ZqFSaEUj+{d7{VD9a0
zR>xmmT^(+je~1I**2O<mCN#x3Uw7kB^zo~!vzu*}d+6-hUPfj%n=fBM9jfW^b)f$C
zj-5Lh4U&#<gsqJ_`h0$UTpmM7QPH83Cq17>R8?8U*Zox8oPPe;8K3efm&0wmnfLbm
zbiTfE*8~O)pLS4#g`@dmhDndC^|T8Y0{G<Z*4WC4in=;F-n5^bo0GF5db=KjxPF{V
zpa>H)bLlA-R@RNl$NSpXU4C@5J8)&lo`1hy^VjB<s)JfDGeO;bwuKs8lhu4Lwe45)
zot1I^=kMRb^78S|w%S&GdGO$1GsBT%$Cw^GdbB9`*vXTfJ9g}7Ulr`*!y{k+$FN&m
z|Jb>6>yG@?i`~WW;Ne5Z^>KSE-tYaMabv?nXWPRwJQ++j%(X86bZqu!&zckYF&{a)
z{Fy*=Xe}#*x)vGa-ZJ5nu?SH5<Cw_3V39^@TzpMVoSPdP!?bDBtWtG!bx)o-;}R$m
zq7~Zu%C!Dpjg5`X45QSpbA|f)`k+?d^y%VViwYhdVinVmJ9Bcf`p>`L?{D0=api@-
zy>nR{m|tI7%H1vYzx{gJS)-EBEIVJj8POtTjHf|~b%hWpbsp&yUK6)>m&*_46DLnP
zF4o)~e(ca8CT?zShM3q`#uI1GEGc_?>z2{XnKO6n*b!p!Cw6buRQ-KFn)LVo395dt
z^zPleJwG0G-@0yF{cTC=>1kiy-kxrpe(u8B=<Qs#hi{y8y1@4A*|TGl-`-08xP5<G
zi(H0!BRJcHh;nmttNG76^LqXMa~qS7d(HX&_3P1_H+P=tZ)9fAIxW`Ax~KSg-#Obw
zix+QwuJvf`_IrzbXPbc%zthv`Z8<Az{d^U5K`mG=$ms0G@AvEHuZ!J1Y1*`74UEhd
zH9rhMa|Yl3Ow|rQHJ2qRHFfFVJ>JvxZrr}TIsLp`)RqiJ2S}qJ<;8`Cw~8VoBj4QG
z+6@|AT<FX`_qVKNQOn)k<(tdj-wTT7xqRtTK|#R<%Wt30+cQtuX_ru{f=E1xX=%rn
z`OcOwNMKM@RFttU^Vw}ta<NEHG%-K_Jg9Z~=jZ2@p{vE}>gsat?3noDM+Ip1RaabI
z{``rF%97@JbNm=WL|SidP8XJuIb(d@Cis={GQYWAUS3?azrHL?Jlyu@+wFXv_<eIW
zCLh1HA~mtcj3F&O9n|s^5*2k#N>bwE<EyBw{CFkU|KW=l882RSzVZO~nF3=DZ<m_1
z%CB}wcCekNCai+Lwe`D>j?RsZ$?U@FeoyZI|7V_keVwl1%*9G#`f)wY&CJqfISOiO
zZDnt76+Ss3IQOnw*Sx>q50rg-6Pc5n8@Z>VaOU^=k4MELw`Pg{|NFk))6ehN_3P7F
zxy3%*%3g0<65BiTBI^NAT~qMTsqW85_bXYZTeGhpJAJylrG-UESQr!<cXyROe!Knt
zvhw%$+SaXG;g_Oq5$L<-M=EP$FB4~$Ov;N@9a4H<)&`hV{c64espA=}t*y7^-u@Qx
zJ#=Nrnc3#+@2tHKso@zI85x(#>94E*|L@ED`~Nq-ijbA?WjJ&8Z0ff+H$gKmCGYOc
z^tb;zrIDHal?iWpO3H@%|8@KReDZd3ast)XH#a0QpF4MsZOzUVW+q3=m?r8aBp%uK
z^R2W_cBB`BNY(SVk8)pVaWEUsiahXs&u6~d+j1Yz&flkKVlu^Zvf5M$@r3;R^Ai-E
zZ|p2qKi)6@{Jj1Dlq)L&*;Z{_QI?{Z5$K!pG;QK+{oA5kieHXrFfG`=-F&&<+@u>D
z5=FJ{uMAfAn`h&>+;8re7~{a?6Dk6MzAK8af>yd!rJBSZSikSrE9dy&-DSDY&d*=p
zeyc-j<qs7BNoI|n8CL$jd5xg4*nbkf3?`x5^X@)6ez*EWSi0mcEz|fw?u3Wj&0($`
zpFq}!Pe^}}#i5vGu$Z&K(9p2v$HR7?`F3-^d?_h=dn+{UW*e`xQR1N%tu=H1wY0Z?
z{yOdK3S(oQ*r~JDX9#h0ZDHVAtOjZ|)*8=Zm@#9<iC0%wOWITzfTkM{xACS<<K^O7
zWyttpX8OE?%QLlMHK?m@Lzmkz2Cl`+&P`^}Xt|)jn6qJR^ma9C>*(KAM>+)A*7UBJ
z*u}I!Ek2ErdvWLjO$BrNa8QN!<x~dK0)eV<6HXS;Sl`8<=PMb(0|o1Q%oxOS-_<-n
zC;RF1=hAbPRaHhA7ZjMU`h-Lu-QAGNv%nze)ty5O8eqp7odP-5<N3L{oc#RmOM|A~
z(B9xZU2m!!L;Cr7zMIp|R=iv~y`=B>@#DssmsI*>t=m?w*4E$qMX31MnTzwzpF5X!
zYfI*vo159SwYBF}zq6dC6X~=z%I)V;)7)Eg9hPuMNUUEZ<^UQAt2LU{x}ZCHZ<XoA
zix*|A%X<F&soAu7bEzGugwH&GYe%87qM{<Gou;CuHqF95=?F(oPL4(WKO1TDyp)%h
zmgd~q5m^0C{{Ij5hYugNw6$$2e;>yuYjtGz`+d=wUxlZ7h&72_bqLFQI4J<sbzJE0
zCdn{)(xeaHzb`L-es0Fhm)pD6Mr}>HwI$Q$=ab2*=Um;~KAqOz{{gg)EI&Wrs`S;7
zFE1}|Wi-&&@7Imqwjtpl(=4-Guhn5|E1u6SFJW3_pybMU!G~#qL7Z#s0k{?Ot6piY
zi{Ib3NTaGg%)x=7nVo-G-rZfQ=UQ7^A3l2I^!L}-t;cU|%k_?kkYFf(cSq6GbZXh#
zTbbv#XI^f5@gn2W<;!2=%0Eun!tHoE?!ci6Pw@=`i?k$C8Dxx7IOffpmveK|(FI>S
zIy(=ZJLmU&#^S}woSd8*T~0neJPm%5?(XiO5ztlZ7A;DelBC;U#OWfTnJc~ll;-6m
z&-%1RZcf`+^)>75>!v2AV|}uxmv~P0n)3G2QtzdG%sSmur;1AT=6MIk#mR|@iLD6H
zTC--&mQvjyljNW8g~Pk7%iqa7eE9Izb;H6=&|u*OKXA_9vt=_V9SJz~_oy-ONt^XN
zJ3Bjk#hT^Im(R-%K5_bV_mn9jBCd{0gBT}Fn9#6$_wH{t4n;*q+qP}H^|@i2Po`Pk
zofEK5LU`5RqxT`zo<ZCuz6Bt^`!c+_w3It`SBYVXX$feazSr$AXc5|#mBI|}{c=mQ
zudj1R6!`k}YwG`he|zNZ<r<XT`vfE;R^-a+`0lOxTJfk;eargdqR$;&yB6;^SK>OU
zlMu-3A--XS=Ay-mK~vMS&2p6t3^oM4mz9${=WqY_$lmJjph=<!2O34=>fT<DuYdaB
zVDpnFPcG~%PM=r#OmgmLPfyP`x3;dnlD)h9z29QDUb*eR+zw_iC1irulQ}s%@2vi=
z_x07)#lg${wq#vh6*PZi`TMv-hYxplbUgU+@v%<yww?(S1VEEGZ*Og_d^$B;!aPsL
zIPJ`Xb91e8Zf)swZs*HfKi@c=ulU&+MLWBBckaYY(}_H^tMv7$+GlTWZk}mdz3toA
zt+N9+i5G-kI3eMX_~**btQ?&j6^5=XeSQ7@4<8CPZPF_5xO}jgUD6~&pjX;_S>R$f
z(CAj5to5ei=YBakIj8oPU0V~W6TeTUzP^6X-o24~Dh!?5`BGnBTYJlB;>3wQGYlBT
z#l>}WbV}C6Z%*rFai|RvY0bR6Y-8EmC=u6#$BwaWjq3GUn)K?*$~6%i7hRgxe)7y2
z6;)N&-QNqmytsDmtpEEUc2f$cZq$|sH#R0)SX&oAIU#s!d;WS``^rx#ckbT3xjCI*
zOiV22{=T_!dsWUzsxEcd)zEq|`1#7hO{J3z8=R&j9_x|(^8Wt(+}qn2TYFs@85wi#
z?wZ;utUj&s?)Urk=RZ9?{qxo8^%AC8A`A-`E@WY6zq~y^9yA3WTz7t+Eoi+%eg2UH
zJw^<9cXv%S&A#^GT6Df)-W`is=K1G(rOki5Tt2_z?^p0lRsP<uVM}eYZ)`~9kv3a%
z$4FS+Pv`sWtP2YqH<`wkDol28F<o#j^l`>xjbsMbUJ+^O({n6~U)<Sg9K6h@^2O`(
z^K3yGTRVK+6}jwtdn|3MzomSBcJ}GNb@%pGoA>qgS?&M4yX-A!+VsY*((F!#h|7|x
z3^v8jczC5u5)L-8-g*`uA0HoA`!y6ad$9d}U34a6zzhM`V+>r6r%#>Ty0}-l@a3i{
zQ&vO@2@Aixx?23*yLUa3#%|R$x3}f4xcbUy{pT-VR8&-0K;vl)t=aFyuJ0<%Hp{&g
z^6s;-k<o`wpR_i5xldN}Eomzg-C6Qd=;zO$6%`erH3NI|eFCrc7%`Y-URrWxUwOm9
zX7<nL>;GM5*eY~&-Wevbs|{BEy^Gf>mrqJfnz6z%C@AQ~-QDKz-o1NsZ*O$^ntR83
zr9Hj8v_9WzXkf@?(1}XEe(<2<a-X-iws!XR>Tc(gwJHJ4+RU*k^;(`CzBFj+uCn|<
z?xl+~e*E~cA?@reDbpjTHJBfKK5u^>)H`eC7B5LV%>-I=R$pHas;{y)iOyNUc4cSQ
zoSYP%1uHBsUAn}<$$9YR&7Ceknh$L(6Aj(+F7M){9M=#nQK??H^qbrE&o;}IvMzhG
zp!)l}FYoS3Yin!k#qIG(Nm1FiZ{Mw=v$IT<wY0eW{ryd(c&F>dKDrtn|8(c`d5@3v
zO7GaUD{RNUV`ns&AM7lCzG2g*qz?}cnq*(|d4A{S=Jdky^6P%L^DZyr^`53<=wj-+
zb&<%nU!tX;&O+jnu3ez=aD}Ft|2&_Z9G&9l=X6V_y}P%!`sB%znxCu8&CRXK-|_s}
zdMwY)jm^)`@0O9Iq~wmBJEuziTToEk?%d9|G5I*(xjB~2bLYxlUhe<=aliewn_mtd
zJLa~Vb<NJ5mTzxwPk(x9>Xz*5eZkB9F7B`Y-~O9PLUS=s!?bDBQrB^UmSN4k{_Weh
z&_LC|yO~_&8Jcrgl78qtm=V0(gNJ+Z*S}wtTQwG)3x53W!Mf+E2_gYg4*eHDqU`At
zQv5DPW^a|LNl9qWy$(U;58uD1-`P>PWA|?3;%7c{KXZ%gsTdk=JoDPR?9B?^2G@gc
z`tAQMNIu?o%jo*L*vs>@{ntiq1r7EeZs%v`GB4ub<$ZdX-(KhYu0?0%y4DK?-IYvb
zcyn<vyKU7MgA!90-yji&-V~t|cZJn=e7)>1#Nf*5y1C)26vO)WEtlmFy$JqQ?Z#XF
zE=Fdu`u{U)qbKvmiY^8%?`>*s_Vn=qt%R|#wtnryWLfv8qV@gPE5ZJO`|E1Wa&Il+
zZ73`(l(8sqNUsBpR)Gd;UtU=${P<X}_Sd+XGiQQEXm4%J&NeS*uqb^cl6z~*#WuT!
z^LD>^va_?_E)y_q3}kZ%7Lt|qeR1*dlV>T?yR=Man=#CiJ}PnG&6AW*r)Pdu^9c_W
zFW9HH|ISCB{_hhanzuKFm!CX&GbQzEL*B1BAr6&Wve(X$i&-`!a&y|m2@?(+=@c$3
zDM@*7pppNtM{#kn-H!*%$NJ^Z-`!mf8UVY#F1Dho$|&&=OYY7uUrMg6iF7V2+vdkG
z$G+Z<laq7F(xspd#+<oxZ|<+(f9}i!&?I;L|GHfzFP#pz@%{uYlP-NFa(bHX;lqa?
zFMOS|2DDt{=jZ1?OMV6!T?*ojojS{RGXDy$=>G;apf*9ESZUlt6#<Pq{5LjDd&<17
zf@S7Lw*Sg2c6ocATv@>2^N3AQW|{5eFEOj#KSUn>t@uH3Phed^Nm0?GyXE(<-n2}9
zc&HV$%wod^gL#$DW(s+43OUlPzt7|EudkqmSX+0O`OLKnP4`K-xOslfC(pUrudlB^
zf3#ct<JYgLA0Hj%k+a!xWXBPHyB`e=4Gf149okX+oG*4)N#f5>Pp9siJ9nWcgUN<}
ze}6x|zG!U@>+*cBy2R7+5=X-dgcw{Suk36+eSqPK*ppZ43~5I_8ESl5bsK*2>y&rL
z|Csi$<k45H6<3ujOkMN0mlYK~+WY;Uc45t}Et&nb@88|seR*&7ccb&xR#ww~z0nL_
zW>diU>R7KdXd%5_8gK7>7KcQsu4xU7izS$6OrGNtr~1BMGmEV>?xBRkf&!TZQ|088
zVh{A|s;aX0x+$tJXVBLE9CUh4x^nf*lL~grRnLbO^0sO~Oxf1Rym$tyj&8#u9oJ+A
z#=pKSC%a55v@1%dPYT+R;~5qf*U7MALBW*PInRQRZRr11qVrbFNn#4f1wCt61DF<Q
zbX$e@?wxA;EbZB^Xl?`JuxSmIJ||DM3V+|U=~H3Zzt<IfnQu~bJpY_j@q5seFIg^d
zXv3<j{tedU?*wFJb6;e2yjoGgU^2<D;S#Hk*Wz=*$;p|`OLs2)SH^s@%NXR6@I9;>
zJanc<cr!eU_$aho<qzlLu(eE}QZM7m3PEM}z9&ykPHtP*x597ABi)9!_e|$J{oE!`
zZx2$qTi`U^D!g~?Qr&4=b-rF^oim?zXC_-d>-u+H+ZmW*5`^O~Ol4U1(dPDsBj+Yu
z6@JvXDwHAT>MBvt;QPXb3rk*I>Ex5OD){v!(>dHbguVVfliS0I*Y{QVR7OUM+==&%
z+tuh=X!+AJLxk5%%q(I?^b1g2i~S2{dXTJ{#prY1FI`-}aKis&5qqikIq{1BmPPe4
ze);(EVYmK11_d3Rp1;4pPo6U;=Rs6wmSeimiNB1uXEp72N)$ci>38hVIX>Swxyme4
zu}yOq?(m<x+HGl2Vs2t@s;>9n9>yzd4lkMNWKN#EY4WzR{c&zpFu(n>B0lRoJh8fp
zT5F<M4=CNdd2>s~#U?S`D2ZKKi*{Z3vzA+e=Nq?ywWVZsdV102%O|H7HY}R4=8jH|
z4wv}StG6W%tg+ZoX7<D4#w(rqIe-4YkG{3HgloHWzVWWJHX$z(kBcdOIiaz;q5SPF
z*NBLSmCr#<Ni|=iLsze~7M}KH@BW=!)Fswp79bu`R%8@*?%b748z<@|EOee5Zt;)*
z!hMMYXCgLyo}~A{y=3;{H9_+ZtbHqc&NsH_?$w7v|6I1FOkp%IHJ!SAe%&q?jz4d=
z-+ysytG1Ny*_XRO4Il~QEQ^zzg>CD+&QANnzQaWO&z=?BHv)7UJUt_<t%FZr3rl0-
zmVJ5i<&6ljZ46N}q8D5|{yig1=SH;`Lybq)q#I{V_N5u<2FE|0&A2{c^4$eayBj$Y
zdwPr*`s8e9{rmg-b<2VHx}U9bwpAAvI<wpT|5MC-eZ!|MIX5R23ace%$KSpXy7K0v
zLkE`rn7}yIF`8lR+_@V!fcz)?;j;hsfYsV!LS1PL&2rHUn;*T~&Twsx{gSUM8)E!E
z2+n`tZFX|cAyJz}?vLK2^sZg&+WMVY?9dH~R0b1c<K(-$N^QR1DYp6h<uYhgsP6AC
z!;A|G`+mRMEhKFoo__D%y)Un1o2HhYt@L-({HS#$^XK(!=5?$yitQP^#0$<&pB(J4
zzwZCzZ*RA7O$~p(a&-dFgTG=9lFUCG65k}S>T)KlFTQ!$VBa#cc`EA9A3RCvU7M?$
z$tZGl+C@L6z?C6uA~rH<Yip;Sopp3e=H-ZuNvv8^d$tPnD;V;;63J!^nJHZ&)N%E%
zUIJ%>>Fu|-Gc~xDEDzT?k@_?(b9cj6Gj0oGF&k@7@dC?tg^lwodQIM4n9QGX^t09T
z;Gj)~W!ol+IRvhi^kvvn^;K))#EGhX-(OyCH%>oS@a~S~x3{<18@ju>9UUD*V_gGd
zpDqz8tF|=%`+CNyGYeu5Y<u?(l!6Q!Ok)C1$Gb8oeAG+WyN)?SKlZ@VoyRNtHcgQJ
zb0+xAGUMVEt)ZPoN23|EZ|&7@*=RV6VMo$YuCR46k$E%s)&6F>ur)ipPtG<<^s11l
zW0Hi$&xXp4@=vPn@LL$G3tO+=RL*$9&+pjMNMoHPtQ(GXcX+VMZDPIfXuX)j-(JQk
zo(e}})AiLO4%wa)K5&{R!F1b>X_0oSs?zGq4~ZSP5%E*mFT~$Xn8E(X17=Xqa^a?F
z)23Ce>s=8jwEkZ%6Gv+@!`CZJm%jboR%7)k_}A8#;jb#+>Lf@qM?AJI;ZFFNnsDap
z1=cku*-MiWxfgWyGwLYxpRPIUIc<`!*4!WL%0Cx6Mek5mfBxW2PVd~gC5+v#PG>MJ
zXl`ca<Kt^v*S4Z_(xDRd28TrP4RUpi%T@*NoLaE@PW+vt*BPhiJ(%@2F`D7(&aAnq
z30k#69#tX{H=4F~pDbfcpL{6N?y<=Hgl=vBk7{cr8zrBK?sNYL8vIza%V<{Qf$QsH
zS6_PF!s)qZl{F*FmusvwcCT!@7EQTb8g9b9qeA?{g@yMw7e1cqwZ7kA&F$@%S43YA
zlV&je`SVG7`t(RUZFBGarw`n@!P+}-=YEM@55FBYYuP;~Ra}3gNd6*=a{*?bjh<(m
ze$mcV{~?@v!5JpK_>vNnv$M^gpP6Y~Refw%>FbW}$)zRotruAiJUu=A^RL(IC(n-l
zC|{u+w&uap>G9W+*Shph`0?G8;o@zb2gMVgGn~rZc~Wm5&zZks2a=C3>g+tZ;>$0N
z!(AO7i%YY^a~byheB8h0^H<%?d(Igd{F=d9^ENu;*PM5CH%udh>Wezce@scsc_x`t
z@G$k9ant(@mk-MK!=o6qL9_j!uIiTymnY7je;%|#^U2A{ogE!3zWkoew3xHuy#0Th
z_}Z_cZ*OgVd|bYM$$|xM<b9U=&0XZ)FSqCCv)Mhe*4wzUHCN5u!f|3(xEJ?=x->>{
z)&uONAkt>*tQj+W9zEWyb;nm@Rr?+r-tzZpFIWy#r=Od$`^R=a?gf>q+ZodCwBERX
zFumbm`QeMpeIEVnHO*OIy*ks~s{G~g`pU@?RhuQ!Yvg`QUSi6K04-bHntgp*Zle6;
zi#?2Q?(MY}*Nb`ZcKiLb3kw`~?Amo{e|`Ndlgy^+)5SSCIbB>_Kx3!tVt2cFcyOej
zo3pU=^|iKjzmfx2UsXABeDTTy@sFnKsR~HX_FNywyLv&I>5=#I9X?M?NL*ii$HzYQ
zz;mVZ55sP+JrjSYa^}p8PoMrpu^Xthb&Ee{^zffPt!37eb8}1HywS<Habe==>B0@a
z88^)7w0{+2y6#)+W`FHko(EgsKDaBalP&JY)+l8xY%wuA=2`ZkpN$cE7aGoON##-g
z$*8SWKYi&Uu>(<C&n#j6pm_AyF{AWzGFIj9&P>q^mU}6;*uDSR&Gh+CKRrGD<=x%g
zld?0cdej)0DyphB6+U(Y?anECcjx56X7-<7ug81(_#8QSkWpV>zl~r1+ycjD4h{~3
zl2YxX-`?J?e7SUbz)af;o>Ql$KHpJm?aP$l`gGaBrC$v`MVu_Idckz=+-Wr(wVnyr
z6jRwijclEqT*K{Ku9Pvx?-OYE3jNs0w5Y11!((ZpGkezcZGTp?e%OAW>o|iJ*OW~w
z{_fpUy=7ha5BJ=q<&5#a#ctinH`M%98SKlPz_`<;XpZ!o$5OjJAM>4+@DRUutbJa@
z<0aRhi?3tOXmwlc!TrG5!^dYy`1&|dPbck+#M_U#x3?|Sd(N-y@9*#A<g{gdZf@?z
zty@*q)ZEs8UHh^}i$M(3WIs2@^2|)*;}=3N?lw$5c41+0dDYi<Uk_~h{r&#3y4st@
zI}YisWk1jN;MTGymbPb@_Q}*r`m6izk=c9d&(XQX^=t+U=CTxhOtR69-sQ!xCNb~6
z-)?yZT@U~Bs$ZY^npC#l7YDUawr#U|8hmx-pPHxX)AnxQS@FbE;k%#nAJz<`7ylST
zAG({qWV#mMATz!5iG=x$<GOVR<@jqj6<hi<UCPg_-1YPzS2@#0x3%Y{iyh$d^7LF-
z{{G&M-Mcqef6tq%8*83-$0H~xXy$b`7M2$*4uO_EMhr|YuC9s6$<3=@$9ET|rKcCa
zzh?`YI#~RTd0j_GM@ZfskAp{#f~JGzHcfu`Cg{cHZC^fD&0zgg{p9_Y><jBYh?h&o
zmb*Uw&+yi&LHy9;mzS2xnddJH$*OHhbah$satp(;IhM`o$NOC5Y&_~T84GUD%q{uw
z(&4aGtL`7MXJRXgwG-!_*rRj9n5}7g!`9F7$G>h72}%vPAaGpt-3M(!nP+VFix2VS
z?|S4NKQA$IY0uMY5mr{NmoIl(SVk@k3S21W;9F-GZl1sF>I}mbXXNva75Yw?HVu>o
z&z(D`dPx4jJlkrX5aY{fQy4#-xBtH+^YXGcH#RmOY-Z2y*Y0vUKhIXux=iQ&zTfK@
zvm?HKd%xdzu9aCz+Nt>2{8Q%h-Zz_5AO~9uz}v!hmwWmijb1sirhm4d%5PO}R}P&U
zm3G?q*4x_=yLT|OG8(8WPyX;h<zAI`2e){NX7j8k-`<);Z7I0OcAz?4@1dZ?iM#Rj
zx}`D?rthyi`DESXt?RXO6<-|w&ya4PVIBH?$Gl?)?YdO*1dbLivT)?tFMK{!XTxGU
z*$gL+yOsS`Cbb`WS2<*5@iFxEg*|zisda^^BKLRMIh{D4*M*P2#M&-4sr;0Zl$<=%
zx;$@XuX*+NcdF{@%g?;Nd*{xJJ3BYqt<IR#W5n?8?(XSnXJ@@^v1gE$mIm#Vou(V@
zqsJg;Q82siuavNqRPKva65IFa{3ukpvZ-yt*QX+D?nE9if0X~>>&x|)R?ju!=l)uC
zCjL(Pblu0DD_i$>=;q{}^zd8mCoBEu&zw{t4_;xxiKmRun;bfL@Kqgyjq`!m>yra>
ze$H1if0SRK_=@T9pZ3iDsn;jPB)X?LABmHw-SxzBYUI>%#^)3Km=cc&yV-<yJd`Pn
zQJOFF>T=_+k|o;3E4`!VWX3ElUA>}P{BdFV_M>NfTGy^+y?OIzD(}lHzurFX=d5_#
z`-%H%g0frBf&2I87d}4r@ZGy}XJ#6gp3{%nG2zIOBS!1r-`KdA#lhC#6oZ7QsB5>F
zu9xle*RM~{wJu+^!|my8n@XeK-`*ZRbg1d!;r7o5+2uoC{S{^9lj}*jx+?C?ZSlaB
z-`52S=^cJ2*!ue)-yOy@vDE3N#_PAd({~M=u_aN+xa!P;+`rpue&61{bQ{CHKOfyU
zO`eoto5&P!gK5UhNe6}fcf9lw5x5%f)HI7*{88q`MSS1BO?$FjO;EaAtpC7)pzRDb
z|J%PyKC|~p=YM%zig|@!LwsEGjm-v+ByL>Ojdb(xUZ|aMLSb6TyGafb8)H=ZP9G_p
zY4YwthxxlL3-xj{kGt4ZFoj1gSX9-rcxSQm&*S!7>Wa5+U2_U_SbOg9wQXPKn_oQM
zKUqxD^R#&Unp0U)Qx%=t1Y~4Di!wH+ojr8(W@Nh1iI0zu^F~--PMyNIq44psH8DFU
zUAYn>BP&~aF8Agp*8Kc@=BsO#C_1-o$iA-U)+^<jm!~IR_d}7Ble6aA&Gf0?dh+-E
zWY*R$W@5HYIZ&86>Cl5KN;~$+TJ2?T%s<pzH#6js&V%~5|HM0IcAk+A*fD);>rU30
zJ7=n%`nxNEQTF-S!)F$K5O>WIQ#rEa!=c}2RT-`sTweAz{Y8NNt!<@`@6A<VTfS!5
z&m$9WTwfi&<B$JF28-(7Ip^+J9iC|EUh*z6G4JDt*aI)iA6&As_|9qaj$hg7;IXw|
zHm!31uk7LI%=A!2z)dS~NntxrlE*W(!kA?ZHZqwF+;uxHHchiRfB6r0_^jm4zs>Rq
zOUmBu@e2vDGEU#de&CEx>(r^1k&!=_vN<eW&=4=Kv*7RQ^+|cDp;xc2o#3)=@rR82
z?CVVGSA5!>b{4etw^LaC(Tf)+4m2{$zud{rFZbkj{(e=(g$0#MUAx6VNt0WD&w<PS
z_J2LTo4C43GO+VX9l5i!c&1@8Teq0*q0^_kwZqqKsQ#Y!@B9A$8&ggSIfn}}^tv5>
zcXu~P&FN{P=k6FA8$VvXe&4Ds3>6<9{7-*>?(uA`%WeJt{jRCy?%K3vO6^3~158aT
zIyx3`bV<MCUZl+Ys>iNh`&GxUT|K`vEZ$k^S!nH8{Nh0u2bU5PtIM}(+qPVAy1m7B
z_TM?*`?oA?HEY=7`yeLX{;x;TyE!q-PtJ|md%fo0uj~0U?f)~qDKpO7u4CCC)o@o^
z@wxYjpGsTyXWn1^;Fs=%36&YoGum1gluvp0U|D&dQhC1K{5xMb#ey@$9{oFA{$tgu
zAFqDB=B(N)6TiElvUKbG{df2EY<?WF%;#nQ<(E@gK1h80_4;+>&LZ>I*W=r-zf8G#
z*8D-(+MZw6xfveXF8J*AdB^+9zazHQN_xMK^Rjl|&Gy`KN$Y~G3UBT*{Jh`#>hQYw
z1;<@xe9_$^FZ6Sx?-fS#)Q|uN(bkZS-CUnmE@3cF-J!X-D>fvsV`jyzOVd@XCVRMB
z8BAe}ajj;XbVBjk;l(G8^)9_rcsxn2GKHnE@b^Be?{C>I739p`ziSrj^ti6&Tc$W}
zzjNu-MY&zyEyVRj>tAgw-(dad<C7;TY3Js6USAh`_`B_=6Ur%RX`rUlv0mx+qeVY9
zZ-4ywv8TVkx~=WrgHZ>*{Z$L=JdtF?_~ybwX8D>AjMw9;b!X0;8KEOqV<+FWsNgWK
z`G@WM|LWdSWZF>nHj1f{;d*R&?2mojdb>I*KR<g|V&&=g?{jvbsOZj$hpnc2ek7T_
z-(x&4aIw|HqMw{>rhD!wgsqlKo0J(alU>w$fs*=`rMKthX#8Sb<9VT$Y0fu^5=rTu
zySE$GZ~A@u@%IfWr-klCeG~h9{mk>W%XtqLzm#t+&u^%WEq}MS`sR;!yVumcv%J*K
z_q1z%ozu|+)$jitwEy?fSozm7q5aw-&Q47;9UP86<}~?HB<S8hXAal9o#~w3)8D1M
zTdltN<I<aJYCd^d&977|_MKdLXl>Bqsh^{NXFdD(gTcOb)3p6_zKMtZO%~PsHih|I
z`2mRovxGG6Zdh+8qT3#;eLzNj)`u(gTywq$RxDfZ#h@QrvGPc>Fuz|-$isu4tUp6~
zKRwv?S5{wZs>p*y66UEHES?I@E=HaT%_>$Gr`6r?IP53IXEnh^{88qj)Q=LI%h%7I
z9(U^5N%i`t-)^@TeZBfuO6GpOxxoI@N87gFf3`h+p5j)2dA;a862&!t{w?p7tWPfP
zo@;GsIg?$!=0n5p<^J>QT%OC?)mR*E=eJ)}+#%u1z<8`j^6)a>*%6ykICt*cxh3;*
z+nP0N)Q+>c9e%(6Ki`D~-n-uE&-I;cCi_kL%KPw&7YkGWd~jym|8H0K=kxDRE^?i2
zm=Uld^*|o~-WXHUe~Zl-d8(YbO?IC?uvdMHZRl6M5221<^H!W<UoX5z^uZl5uQx(g
zPC@1w)(pSyGbG2gJ&|)4b8m?}uxeS*%XLdGM4sr|Ykgx&wQ&8LU(Kb~*EcRKV79&W
z^+D4b?i>Gplo?GjV)!s+>c;ZJY+mL$3gvgxb9DYSPyhc(?4`1w`selEH{P9g)YSaX
zf$Q<lCrzAqVE;eUSr^rBRj&QLmSKhuTaKA<XsDehLqAho{)Dr$PoIbjJ+l7(x~Jdg
z|347CY4%3urk?j(oAdMk#Oo-tPyTVnBusVohw!>1p8jVQ*W0wO%Y7U3M&i`!;Q5Ou
z+cK`&=A0>7q5a`!ci`UYgP|uj+|_<LX-Ds$R@;xPT_0!csR+9Ds8r?Q+ZP9}oAa(u
zwvpQ`&tLuFqrS}_dz&ebmri1c6XA*QQ0Pl}<Z-NvS=&?PB4_(;kE{fSkI(8XPN>W)
zyWw%vPnt(&>3n^64S|50J2!Xz`J=UIv-gjO?KS)URk5efxj0kRdmTr;81sV6D^sRi
zxEbK_?oa=X*Qb_e+%)2vuB-g{O0Z?}HJx4lGa8aQX3B=QW+*J%pD83PZ2A38@!{>s
zxu4pPKW03Ta_f8cn&0J1G~cGCriO%twdISyyW?sgap1LKK*Wnj$E4Xmom77=zu{T@
z-;ZjV>}C=&bEFvZD>Ihq+}ih>IqpOF+uL%h`u1CWS-f)LHKTsvKkF{65xFYwb*pCT
zLeuX}TdzwOT)!7DTBVbfF=yg-r71U7))~xD&=Y<0_P|BWE3?vl8-J8|$V+7%+@Rug
zs&K-Eg^nJKrVX2qd6s6%MeWW0@N4gmJ?jdtXZNmWn|{4@)v6V<yjpiReVSFY$|iKj
zUQ?gjvyV@Y|0i$H9+%{QRjw@j-Lf;$j;+fly=stl4fHTny>xGmTbp8U-#?LKKX(}(
zz1qJ+hJW6Fz4Uwk&!|TPc7+9V+L`ZbDT(<g8+rTg@oP^^<P7h)Jr$CcEoPcik;J%s
z-mH^nW~yJ_o*$+0tgDM{x08j8n3i_!mR#+-61s{K96^)9onF4%8?s|=$j?(BesF*M
z<yE+QZp9tF8a@8T1>9F39C}{<@N4*DwwMJw4!&{T_+x{_pBZZyx3nm9#V&oV()w<?
zW`-N9j+AKFRG-O=n+rwNqRlkTdT(xKj(Ef?!Mk9k=ntLupJu+a4d7vU%XUXoE3Q~z
z?Y#@3!53T>xFsgX2#GoKuQ_I-qmrcDY7w+yl7mtwyGprP(1uAJtn6uTeEru&e3ksN
zgDq!o^mEn>N4xk5pNjI|_S^~3_Y9rd@1XESGBEh@@>Q3-Z>|fPv)g-RS>?)gpMpZ8
z98)t@tH1BK86DKR`ikeItNw1A+|sJKm3ONbUtY`iDB|S1oAW>ZJ2%%NHq|0Fbw^kE
z;+0zJnta!4?)7eS{ynMWrX<g={ksiRZrpsbGU@NF^NcG#g<RC!D!jO=zw1%HXGdF-
z5u=WtUfPuvfuNmob4ss8K6(1I@Y~Jw&6S_iHf`Dzv7<oo<;#~B`6fT^x0mBMI(x<p
z4u`-%L5A92CbkyeW@WFlOnB&hG+{x?XQp@aKiK88&pq$l`RI5O$AT-~CDZPuEd2HL
z_>Dv^f&352f!|7#ulaX8;&EK#^`Ie?-GrCv%Kz?=!>grM@JMhjXyFp@;<t5V&b#Um
zaQQ>_11_x)_U!WuwL;iMV;q^EGK%&uTgVg_y3k6%Dr~XV3Mm%TUZc>XD`yq5o~;OB
z5P#sLJbgjn(R3~WlMLRZud_q`EIStcvgcr}_%eoN4NYg+-AqOHSTam&XmSiTT#)#=
z=`4F#{fir+ixZ!>tzUU-;e<Da7uOx@x|)3G)z;(>>I;A7YG`C={NTCzqsMWZR_LE~
z5g%u-`EizS&$SXJPqQoE3Rxb%o$*-Y%rk{l&DVxjMH2Rz;$^@0T~D~Y?1H~VUg%PG
zgTKe5FZ!t2%+tG5eBS5MrCI+TKP-^&W$a-S6&2;>ZGLrpUO?~3M`|ms34Hh+5X#D<
zRmf?_(=~sAl*8&=$<Q}iH<)Mi+MQvu=lz$lBGn*M;w>Z3Gqt$oI~0z!D0HoSn7lR4
z;FVu*dcE1gg$W)3foIs~$vbRj5?kw7Bx0A=)WCa1&F&;q+K1Vkw%1s`toXZfDZ{Z}
z%8VuktOwq-S%^N$S|1fG+GA(%OSCEK#kP~lhaMOU9cgG|bPZNWaQS#l@PqWn-=YPx
zIIl(A+^|gd?QIsr+oF%I<u1H+r?2aqt@C+FlSS7eF5VFf>6dI;_-m*0ZO3i1&axgm
zc5Ty|b$>PQiSJsr;MzW(#s<dq*Be%8Wz2F@NKklj*=cGx^XB`9wU>t*eO@K`WV&iH
z&yRpB4$UEfAK48mY8R|p(IxduR!gcbm|_3HexWame_p*6Kilnqh=XZX#;i6*(dPU8
zSzjI-vtQt0-?vSR%W<*zS%C}_S6+#bJ!-sHMGiDb{gb)!YVN58jt3sOo3cvpu@>FJ
z*8g#~gK2x4tyF-ALE~YL2;LR42QT|7XRMMvn%=;r93pLECShW?K6azJq3EPrO%pFz
zzEYc&8O3__RFqb)^oFNWH)gC(T=Ca`<=^uSjrVJ3o>?t<@x)Z8Z}PV#jGVr05nZdT
zCVT+2jCa;7sdF};eH2VGuDt&G=^(rOhbzJUh5!G4|NOrGzxAoWLk|u%2a2?U*4F-h
zzhAy#{k~sZlTW(*{?@CrJ7D!j$MsxXal2cuujb~+V62I1kP?kq<<^kU{N!9np3~JH
zi@#EGp{xH21skm9V&gRlJuJ(z{d~*S^@$%_<yNyDlnpr?|G`bvr%svetV2fJd?$h6
zx9mAD4*Om_@Fv`VwU@<ED8z?%l2>!qp(mT$?B4PC>J%@P+>nuGlu;u#C(tlCOh&_N
z@Ak!PYFAq{GkE@%iLf@G?YWqAaL@hidlzXWm@T~VIKb!ku5~7^j;6COo=JOjN#Ren
zxx@z5J>JvzEf2c-)WSz?L&TPXKWf4fy}jzn?Mbn{b9?Pt<z|{~_;uhBYd8O+Ju`aj
zbbc5{tTvowd&5YCZQd54=DYs04H<*1t2W+ZmJk&^`$RS4W8<QQ3l}bETJ)$tm~&Pr
z57!DdjtG;G;KP;Y8HHJ-Umi7PKd>jhE|a6_p!l!)zxVgwWLM)~;n?aRyq`~ZMMJdX
zXY+ffmQ;y0>0M^rxp>*C6|>qdX1IKn=E&PF@WuR7;Sx<2Td|P!TMvrY|M<hm?dWe5
zRS>^=C6fei)LR38_ACWaj=ej?W=kH;IIw2M#Sme;_(P1>#TaaQ<KNByb~f6~t@qQ#
z#qI)6)y21cduymVZ^QZq&VrV@tSpgl?@R;Ut~{7+xUtYXebp+SfY{!x%b2`-g;#Iq
zYQEnd`8DD4od{F@w5#4SaydIX4>yZFKbRW6a#QvXow_|@yz3=x#8zyR`jDwr`R)AA
zyDJ`SYq~GtHKm!2cYdVv+P~Hp^REQFRxMBqJ^0A@+P;TQ>vuZ_8?f_8Y`w*<xsc`L
z8mWzJJ`z$V?};9Dm~_ym>t@&86@vL8o#v}lBus^R9ff))WCR&#iitEc?$-2JWY}?c
zMUwG~1r45!E|X_kG;_LMG+3Bu%wnjSl`$t@w|i02qIdlwyz|qJES`Bd|MV^wUZ;A6
zYE$lmw^aC?_KUAiJGl7h!Z+7#;{p;?3_TCNG7!En>z$Q8M_E#C(qmrnzPZ%~GKcCu
zIGHS;;lr>!@9wD&4-Xq&%bU45;UH7qzMpA&JD&)Jgg)K(`(1ZYi(+A6A&-<v$8ovp
z9>2L(56gCg*Swi#g&a9v`{Q9d3)Ami(c7QBOZn6C@yi?YN!-h9e7kI0RicI1ni=a|
zRa5Q%d%e`(zcKx76jxnj_uUnfE^TJ-oNJw&eOoL$N$J{_lr<+$R&**?FYdm-{rZMH
zZ{DBP3TvIEBxQv%=D$-=wC!AC)>-oE$%5K;6(N~09WmuDrjH-ff`T3uSm>yz%rKM?
z>2YID`)p{@_Ov<mi%d~w#<3J#-rlUP!s~qtSJ@Zb^A?pm_3^<GZ&ABdA08fZX3abG
zA<M63N5Ds8k6_6Rj--(J2c--WKWazRNTscpcfD+o!S?7+nvSFKy}pFb`<+q-iyj_(
z)z+Zxu=KwFR(IF0(FQCH4PFO?6<)AzKHU<PdQ{d#h$F(VO4x8>&&hdRN2hh%%sakt
z$)tpH3u0&cSf!L5nIh4DbzaZmi7rV&He%i~X`2NX8(L+r-~07i^qKkg^M8JR?*8;=
z^zBbi<qHq8GVlEH=<$zrOIX~G_suDJzn9_9zu$4s&fY%aZ!h}kxcpL!xpHh@Hcgx}
zt9NO#>SMEgoi`&H4l*3O@-4!;<jAypjL}8XZ!|qatbLx`(z=;iHc471E&8h;*Bw6_
zM*X*sZcliZ;V<nj9rP$TQ~J5W$$2hWPEz0Q-29XJEB8mxuSXrl38s;OBCNA-x_Q-b
zr7f0ZWu1N0t;v+JIq5)#L6VtV%Au*tbxb^$Zem!~eIQgKYWju8Jb!P8Mp*kSQ8H0E
zBEv7nK10~)|8}*je9WFq-cA}5gQr~BAdu~q8)?0u<=CevnS?d6ddXeP*+nn@Cvwfm
zS@>C-%|K$K#F?|(ia*2(+dutu`gg(8sl3ORU%&F>=d;;1`+g)@gZiC6KJcBHS?ss?
zdBvlp-!;~km<GEz$;_JJ!|?dgqeICrw&mP(Dl9Zqc59h+E;uNtU}w_uMWAy)1(n?l
zN?(PDxF-Ji@K7gahry#{AGP4-!sf8-7tPmuS})eRF>iQ0J3r$0r_)dBzKXtdZogFd
zC8O$Yo!RyKyQi|x-#x|ncu8)-xjA#V^7j3-7Sq>DxUwRyXYT^;>-{H|)c-g0)eERv
z!+o}4%>ifDsUiWcf^n+~g592OIJ@JPUCZp_9|9WtwN~A1ZVIyAx9Z^yE$+Sx653b&
zf<hZC(s`$G*<ahll~c{tx%yjz;r7D`=TpKD99VUC_s*Ila|Nc${Cec|f}yW3!JD~x
z=AFGe_iX!O8u$ByXV#><bMAZ=DXK3uc=$wc&P`jv|J}t2AH8m+^QKK-YcBs+jQypp
z#p_FxExvv^H>V=0Iw&Y5{>5U~zol}%X3}-rXCLk62K8A}(x)3_UMl?aHoy4<$Ft4f
zCtpAL^N;Z<qv{EhvmST-xAD)qzt6(R`0(!&?^fPAeEanMXLm*4f2w}?K4oc|;fl`+
z$5Q(i#kbd$<lmm#rzvYFsZ?`hzg>GL^ZC}Y=6`=$L!UWbG}4HZjp{Fc|Lek$buB&~
zZ+QC7ZT<g_>ur#8se<BWvze=XUnm`|5V=ubxo(k?_~x{=kG@{NetC5`m$3S`2d`HD
zHq43m(yq%H81Hj!&qQVSPhT$ke}2@hzp3D%laaBp<<BRR86&o4iN@|K=`3pbedBFe
z*!sA;InOVLOg*~&{<&xT_9-XUZa4ZiHGISNyW8(LeOUQ@MWK1jz9;toe>O+w{p_2a
zCv{{`<?~5XL}qjMnW@{Gh6K8(T4#$d(p}KRq;+C(Q;pV%<KCiTk2X&7P?9a2(7Clt
zp!T*F``t%=hvn?~v^^s{6y}v3x%}>c<L7@;H@<1+%wn&+-=el|i@o5jo~AzLgbxcY
zh)3s6zdWrp{?nyC^_?{r8nf%K{>Yl~^XJ|@pB`(+*nKHlck@b{_5C0El9A0j-)v(2
z^6QN)*R{ICp2lexUbgZ}7G9fP^6JThpYQ$CUj+PQvWznIV0c?L?eC1km)Gk(IA`7d
z>FIRw#O*U9KAx}N^l1M7CrAGOjd!#C$s+xy^-S&Ks9p1F%YN9*TK4hBq2rZLy4@`{
zzn^)>{Gr{kFS5>)bXTrio_A}0BzG`x%e8xVe#nXZ<+<neqM#__Q`mfMg|~tpuepyU
z|2JOYmmxXh!jsK&=5YDh*UF{Ox!9@dt+%}Xzgb|PU&peeDNGhsUo!G`JY>t;`BY3u
zSQu1ObaZzgep~kW5VyWbMEU!O&rhd@Kf1GTZg%+EL-$Tt9Qq}1#?acTm$&O>w3yD0
zj=;rMThmtPo@<^gRCnA{&aW)sP}R3hon5zFGjo?bP?)S@HQ7a7=%tIgpW;kCm5Y+>
zGbJ(?eJy@nv0)C=%U<3M>z``1i1r_pfA28+@xt>{3$A4^ym?CS&3=KBxeZbeE`{qY
zJr?f#jrk@h!J5m(bIl7#x}f^qcu(d2g3r@*Z(O>x<KM6K5|*2k^Y;iUx)p|Ss5UJ8
zeq`F5tZRS64t%=5eo^)JfJfV2ysuxLa8hVp+{UIWw>VR#?Xl$*Yx>5v$EPY&$g;XP
z;_rd1UrXfg>G7~z%$e(Or&{qh>xnwSN0*$k`S^CT-<o?NVa;5*R<S0&4ax4T>2p5X
zncp#JV3)U1y_LvW7+^S)f$7XV+u7{$H3GZu%FQzg-2U0^`@6f17lO2}N!*Qlem<ay
z@zcKFeJicY68ti1b}!k*Kii7m=7aI{xLeOx`2K79p_!~*{i9jPEZ|Vpsgn!4l<rKK
z?ByTy!p-RJi$fl4#mN>ojo)wo^e?e<i@+AKmQ?<OuWl|}@_v=*gsK<u+j`$VT$L$R
zKl8J=SM1W7`rqFlwl02M)_Nj##{{$2_6Ll=n&xC?*8I+u;}(DR>9~CGzb~p?Hy#$u
zSh?!c#OdKDf6ssOpeyj@!zb&F?B{>Y-*d3^_4UbD)<*v@Ok2G3pwor#wN>(>@3_M5
z>~3PoHqKeTOoA`h`p8-N1KaCc*QFn3o$uJDb09kYuKZJf+pUu}pMR%ya=t~@ksKxt
znGKWOYHDmEBO@Q)-dp`W?RcN;TA9$(hE+B^dp;ghn{2;g|J#6!4?o)F^U^LadmXKP
zMETLuuDv-a<~Kz)^vqqepeHxNbBXTXjPnjv1!gBpR44W=xybG8z1MYi6o=J=HvRP+
zy~(>?T|eyg=hckfXUswej?NbUd{_Sd#&-uxdCPbWufOB|{d%(hBk5vczv2~F%a8S_
z+WdU-(&*fKiH8LdH+Eh=`st}_$(wuA%shW@yBGEGM)H@Pe?GCDlsC!ojN4VJx&Hqb
ztDF2O=Ki19+qX%d>n}gBY-hnkrV}|eoWgrI-#!}>{`=>@-!*X+i9TBn3qG1~w1jDe
zx!eBvYi8$lMI1}Jz5VTl+xhtqW@Z1nxX?K#Z(ZE6vQLp-a^9K=l1p>cCibNm%sAKc
zfJN={v^tdwUnW`VF1z^AU#g}oFeBjC((deZDLK3D!u`5?8Z1vgH+XtQbIGygW;^bu
zY<^h0QzLG#)a$d`14HGi?p#~@bWTmtVb={uFRsqxd2nlM^@%sL+V-c33uOKM{djKq
zj=aCWnB{`&^&e>F`#pT=J#U$JlyP6ZnT!f!%twoy-#qIgdB15~xwyFHZeG&aSxKKh
zX<2>^S-JVq3q{TZp1`wdGIN#6pI(z^j);4=F#Wv!W>t^R!JGjHHWh3NKfx8kRPrcf
zSAi7s&RKjs2fdQEIP+%a{JH$<xzp*en6Iw|d6Vwf^CWEDKC3^x_RK4GzBxK6n{I2y
zZRJ{gv}tj6`KnLc8v5S@LZ2=!PCq`s&+*8#BQDvwOc94%ZEp+Sc)_+H;bW4KdymC}
zul(P(syu&pcIl2yGhX}cU02!Mb%k}$&%YN0I<%*GekvCz+dcFBzSGa2OtwB@*7s<I
z()()?LK|dje4_svHavZLZ$+tK)(VkLlWL|-I)DC6g5k$4OO2OboZZ>;aQ>FZ6(UI`
zypE~+^&V{M-H@Xev+qksy1~2qtbZ=9>X*1tsId3eSE~(c&K^4_U$0X8B4E!}Vb)Kd
zv`(JzIFNMl`-5M}p0V5y<m;yt9d9WUS<k21aPQM6w#|QDum0_v<oi#`??nj{+tQh@
zgMueJG}--lSpVQorTf0;+xV{h4YaE&dEP9Zr)Zj||I<}9u)41BiPxz)YyZue#Namb
z{PV?|HVOHLUgS$ut=N6nB{DK&KGX8c&P7G9eVYO~H#Eyfp1z&)ko(My7pF9K8P3{h
z<0y4}Ym|<A&VRiJ^6$CMX60P|-{HUazsdwq68bsiWbZW7n>ixu<IZlVez$Oqndgbq
ztCwV7m&nu<J$vZkh6%Hy56-hSEqQyjd#>rizejDJK0RW(apU%*DUMe|!rn!kTyV~P
zLs)$9EGgz6$LkeVN|#tI{yG1%gowO+RHi}{XTl!aK3~h9dwwQ9`I_$fW^+_j`Pn#6
zhQ)98e!rJ|YKmsWn)Yjx(znmPxzl)yKw0({hFzNJ#`8C~vOf7B`*BM$LwJ#Fcjoy9
zvD$ZHq5n^xk7oRN|L_j;Sx>K|Ew;R)dT>$)Y%Kumn~&8Idnyg(eSfdGxJhldtf_!P
z@{52!U(>qEUMg`u*m&fj!RFfClN*_DCwcd%Kj7QSP<86`Mzg65QqHU8*PMtwcvU_2
z?jJ|fTdZpi=KCMc>^J@YS$6T8GGk88XDf8S)ZCj9Y?0q{#zw5&U+93w?q{>IC5kR_
z9P^i`_jvlcpD|~pn1lS)oTvN$oU_@sae`0V#p&G=XO*`+<hU-^E&4T`G5^2KmMyJo
zKd#$xIJ92KW9xP))~5|8<x73G-u?ITa9iNM$yJ;W=11HJKcdsFJmn0p%nh;0XRj$R
z`mBq+mQ`OGy>9K9*ptT7?JoauG&SQ)`7OSHRVrtqhLZKuDST(<*DI<8_wbbqF5(2G
zl8YHU`K;v{uk@K8mzc$KFKBbq>y9{^os-7+R??wfFWu(+!v_*`ZZ4Df)?0t;lcG#{
z;pVx!>cltPet#@2vnpr#$+W{4H!6R8`O-q`)QUA<CQT1Nd1K?o&9{3kir7^ew#FW~
z=b_uM>_T#lqx@f^Ut1kQ+L(_s<khhI%@A89|7gOJr8g};pLx;yU-;4aNh}{Ug10}L
zvdq!7^?OG&L-vi+Qum&i$GIJJ5Swf{`MBr91CgD_r|i;8h*y15%bpyUw=MYkd!}_C
zuO=9q&t*_6d*yPyaN%4#nXhV%9^xN1F4beSdDyaT#v8RiU!xdiOEGgS{C?@9Y#+aR
z^VwA!w;FuUYY<*${=b-0G3i|3Tn4}S>-O`n3J@=7SfwR@aKX3b!Ux{goc4-KvA%zy
z`=ig3`z6lq&HG-bG3LiJyxpX*@Mo0e>wRnfI@;&W-+l1V`QOqOrCQ9({aBqmoqT)e
z&yi7&-R&j*VdIg98zxM>+9&Ln(SGtt-UZg04J;d6)fx^oPIlO$V6naJ+b2;cna@dT
zjBD1cNx8VlwMW8`Y5)E6&(6-CtuuSh9G|c-vGV)1<=So%(yw+k%=P2v<a~Bms(g`9
zf^Bi+vEYi8Ng9_er%zwJS)h2!)w4``QEaj2vaSVR=e_rxwPvB%0gl)MUsY8i0z@>l
zKYMULFg%tJ5V84L6vH3W1+2|1wfj0IJ1BfPe&oTq=4iDQf71_HZ*R7Ay!KbvNj*u8
z@yzMdj}LL{gU&5Y|NZT)&)Qtk%rlwG=N_A+>K$dc>qg*prii$As+K=59Q)7uaq`*O
ze~#F1oOsIP-Ew{LWQXIg&q!uncUZ00woTpS^-59KgBb>o_<ybZc-19`G3UpQ3zLM(
zc1zCIO<T1rBkkF(PJ71f((fIk82n#UFgfq$%bn@)EuMWt$>J^lI2S4#e%8IbIo*Gn
ze!SoQy1$@fVv~>e<!;J}nN#=OeeHdw8Iy!|{x<LE&$*YR+5dO}^Yc$!wi&;^uhQ-k
z3|P2qhijD0t2CzFf8TW^Gkkwu5b@$hU>SquGEJ^!J1lHcQ(0{0b#Oj-WG%iuL53}1
z|IrJ<s*EB|`blbxTW;p?$lKY}SSu=;ec#@@ZI_tC^35;B9Hug4S4@_#++p^yx^rGn
z_EV4Kn7cX;W+iRdp8f6e^|LH?bHp4tR2z)`y}yyZ>1KhbXyTTr!`_Trt(=v08{W>^
zZW_ZOxI0OW@y`6~ub-~nelO|erKKWbVwV;=v$yffpS!X$cw<y_{`c;PU{Dy}`ytgZ
zJMzHxJDr@;!W9$m%@J?a=w~Wrez3Y*ao^8qhSzCKyK5&-Z@fAGaN@*|^;QX+ZWoG*
zy5{`NF8uA!q<Nd8R<A$K#;GGrbTVf`X{o8QTaSXZ_3STSO4#`2d=e8CjnmFNxS2jb
z_2#D3E!o%qtTl6Io_)6Ey7ZDQS1u>;9<a?xQLJCyvv$tO<S);;MEG)Z9b=6ooELwr
zooaZ4NrUsj#&ao~A8P6J6fy0%@28MD8?>$2N@z0Y1L^!dj%8(L++sQp?i8Qry}!Tw
zeH<IV+?o6T|CK*GJ6rrH$L#Z~LRVKj-Fm$+RPL7Bg|g}ws@hsb6X)cpHcXeVoFV$B
zJ9tO4c4PzR-@b`9DP4@KxDVv;pRLJBt1shukiC9x?S+kVAH4{_&MK41R?xlrK2yY2
z<1g=BA{$~j_I8|ndat;+SkfTDq4^2_0^iwYpaW$<D_*=Ny3RkF<`(G0nQ)3Tx?-lV
zMv`iMs_EhxnkVls4C;As>uQpB+?7&B`8@7~^YczFS?ZeUGb6+F*)6?<=&Z-lEZe$%
zB{Q5hbMnfc5XY=oqO2x-;9xU*aA@e&CmWM9c^*tqbl&lJourD2ntV{DE2I0WuD_4O
z1J>>84&E_2`$wBe)z*R~$0d$(Ty@pG^q2d0DPuIhEu+Y<fa|O>SH&D&l`>AxZ@qFa
zu*a3-;;kejM$lyg8*je_?fYk!iQbkYnLhXG9`5gQzMmpa@$R>6)!f_A$8DEtVD4hQ
zWbx#rjEiCicClP|YrRJ=VIhBM?14a8=8P5BS!D{EE$yl{awtZ{p6OxS^LE?qil0ww
ze{W=CVpQ{;)p9c@FW}t!@5WVMUR>kTe-+a7=YW00$?i4vKV$0tUGMCful>06pGmW!
z3F8vhGzRCxdJn#JZra?GaY9CTbHnSmEQ{D2I%lqDR&>$sm?>qSc}eBhmzTvJsm4Y|
zQ5Lgq1fBG=d&CvO<dZI&fA&A$_T6v%-!tp1h~<#lur)xu;IF4b`$nFg3+$86w%vc)
z)tH))wYy;}gGAD^*A5&PxssM0>z6QW5>$3`vF@3%d1~vKbR*`SvkYw-1&b@x3jU@h
z97znya<|_Sz@1RRv*7y&wMLHG714hzUu|x<TBX}CiGgdOwqfjJQ(t9!`}u35w_n<p
z8(sDN-P+l?4@^SD3hh@{^m12Betg4R`Bol(X}34`1Hl#9j5)25pnc<S&ZqGI4HO8D
zJpeJsl9MIjXqPCDtksltvAd1R-b8HLw8_KY|M|@Hd7Wh$y61c?-y6-#tvMP}mp$PR
z<0YmWGKV-5PM>2c`+fHklLlYHx?IMde<~Ah=_PnFv|gAy!-s*Jn|r1~B2!^uq0Q$r
z#-Q^t&dfIN_nfR&`2BAA=Udt9U9FFZ1s^kud!F)U%hRelwVBN7RX5(I^|-ON9~Nrm
z=oi$z%Nk?Nw&7T~ax%kF#-wH3I}WM{B!5W~blS3O#-GXWK_{`l{`%>tc>IJpGEwsR
zCnhMyl-*3da^=d0Pp9>ZANQKOS)O{fd<OHLgB*S-Qj04#oGdEa-T5RX^RKm1+qAhX
zLG}6xnT#U8yJzY>*k#xd#lZ8)PSnXiX%nk~x%qU%<YO(9_y1D!o#m33mnX6)t8&>C
ztz(~3jy&Oa(rqyM_nt%ZSitn@Yg5aTR_qtp(!(h7+xV!H_y(oe15Pg@ebgHER(*Z+
zdj0;i_xJX)%T#~ATmJIq=5&!oS(5pCzl!axE?Kt2V7`MZlX}5hM|ow=1mggnt&jgl
zrM=dcWY$nJy!}>U?X?0W2~p6F^j%_;P5*UiuY2(ExP1DV8HRJ}|NR7=*Oq&G+egqL
z!u9`Zo}HU3{Z?T1*{R`ip8wY@jH!6Yni2Q;pghBk9JQGYMN34IyL}lN?e~js03}Jc
z7?baeZMXI|FfXk4=3XGMOL(%Wovv>0`u+cAMd$CG+Ad#bQBz-4Wwn0qH>v4yRhc4-
zv*X0NTaO%Z5jnij{8-yD1~2Xhf*VyFicY_suQS=fMMZ74?ykH018%dv;r<&f<e*rh
zo|awn|KDHGw!D?AR)J0=T(WE#s74T3n!4*vpPKnSiwUo?>bD%W*!6Xv&X>zhI%?c`
z^QGetsOvU7Vvs!CW?1#@%?mcg*9=?>vkfiTE<FGIar*v0t>^9k%d{Up*ucnq;>?*N
zFH4FJ^O}FS>~HUCePqR}3yO_#dl%iQQcyCIJ{z(_n;}K0!@{A)jV<<AUvHkk*K($b
zYag_LQ>eIJ%n8u0-wzKDOW&D4X;Rbq=gHUBM4tUO2XyYv?EHO}59&fgE1%6w-|=Em
z_YAAjti>mv&#^4t@n+NM9p7$c&$O?v+k9ND&rWP|D_1$ITeD!d=e2ARLl3n^j)mEV
zGa1&!?VT0uZ#%W@EuYMi`iHIJo3gI1N~>NsRXhCCkH`JSxwlNNt%)o?@G&}XXRG=B
zn#tUHI~wxt?lR1~V=+x9QpnD(`dd!gnHdLXrq4U+sXq4zulbz=b1aKz>Dm>R7)kns
z?9lGme$3rkL{Uop^Z}5ak&k)VK-WoSegU1Q*LHY@L7_qYpO5TEj~-oOVx(~UWyz;!
zv-3CQ+%#h2m11!yEHu>L^MOg(z0c*cN!s~&XV*k-2KnyL#`E)RXP=y`ZXVt9=tZ*G
ztio#+sek5o#Ih|0o$YiyX%lO~jSY!w;`aV(co(++{&~;_>IVm#XTRMEIx*<Y&CM?_
zFF((C{Mwqx=9@Wc+S=MR_cfQ#Ii$b;57U8lvAa*4KArsJ#6;e{^z`({A1h|*x)pv|
z`I>3k$9ko-tM@rwz^O+q`;X=GIfq-t<4)X6pMN$qJl6I4y4c9gX}tGqKJ(V?pa1{g
z_x)>y+yeszJv}{n)8v*fT^bk^BxJ{Da$}>4t}buGq)9?n<?rrj6?WYSp3a~aA-qVo
zOQ3i4eO8^x4xl8E!^raEK{J2Fi-qkGd#g<S?f;s*zP2{`&ySC5qPO?m+gmMvZRa$-
zSg)$8svpn4-OjgPa-5Z^k$KnbUN_}N2L|8EAAUP~Z@i)({QbRyLP3OKS915!h}%pW
z*$iC~OC?f;Is~l5Hk;l{F)BPRTV8Nnwp`}p&R^f(gAM^ZwB5SoMS(~E=@Taw?Ao>K
zV6ETs$=h;oFVgV(VWT&ld$s8ngJM_LjF<h#)HYn%398t>-AtFhlWrt`OHbj^iv+V-
zD@(#pNjM1ZmO8`q4U~he7I#a{pET*vionHuzYG8V{=R(Ao;i2!#Ox}4&E`;6X7=~@
zcXkD1<H=X9goLe&Ik}_o@uB0pOI|uT9eP;$H*;3mjgOr-QVk;mOhb<`blpgu5D6;9
z&Xh6k|NU<FoQg-COO`F0G-uA82kC!)d_4Qjrn0g!B|SYjGV&xSKF^(7wr7tF$5xSf
z#pf*lyv?sq{`>2zPRx!8&*xS5tqfkyv@q<{$;s-)@ArP+RP@xV?%&V!v~zP#_L|?5
z_-H9#@qn?YxcIPrcU_FzZy!nh3Z0eFzx{VLxSpBhso?Y?%IDe-UTL#}uUEs1-)_C$
z_WhKsd7g~k^zL@Kst(V|YNoe~&(1V%ckLES+!%4<+_`7lZs#Q*>yeyO`|T#fp6~an
z?-ZTZom2ns=aMB$KD=1mZ&vY7eO^V=?svPoSFhhEwfW|mr_<v>CvPj+rDtVnt^8`%
z^nImU&#@Ubnn&iR7`6$4PK7nh{%;7abR!?{|MSVajZgLzs4#fFZuf_(y?4rP=Q4oK
zj^dRzGr3)C`{4ky&4&ZbzH<IPK2P3mzn}MM$IYCyYilBPH(7UDRL$&NXgK#0t4`9j
zf836zRRk1ERMmDjl)t|RI*Xby<MuXPOH0d#$?5Yd)#PhFIBszgel+1qDWf;{f{w_q
z>WwFi44hv0`KUE;a&k_YHjT-k=0`!@&!^&9Sy>GiepMMIIvuf+WY$QUcTgjlq4mPX
z8EZb;R((nM_U2~A-Z($2mnu1C(vOezCg0eQxaaS;+deamRBtJA2~O-`6xn!QVRHjW
zOAg~4i$W#&nh%V1`{lcj9y%^x&(oro;xp5z)%yJ&<5PlMf-`#<MGXDFF^M@{Pug^B
z`I03q*RL{zt|RlFrqh|^;v^#na>PAG>qd#i()|L9LXY||z4-oHQ%6U|)>gLppn%-x
z>k_Vk1r{>wIhWO3)=V&LP<p1xc9T1TL$-S+PuAsSz9p}(^`@SlW|)3XCMYOq)*sM8
zR(actKOPki4h<E3d!f~$0qlrtj3Q3gla?JzPfPoB$y@*8?(+O?`S(G6tBNld-KBM<
zdDt{{be?po&jW3ndiHE~e%{lJ+2E~TcfX%muqLH^i?iTak7Ep7Gq(TNNr+?*;E3&<
zDK&rAtW#SuFCW@|`O>8w51P1@?9?Q9KHaN+FME~q!G^@cJKoD1?|gi2_afP@3^yaT
zfFm}pX^h+p(+w}P#@zpUJ^nnXvwNZF>eZ|6e=QDt`BKt0x5P+nwdt*e9cdxgS#^>b
zT+d9>OHeG)Rm<LUG2=*v&5xcf+3R+;Wv|=0OjJqe(T5gw&~a=Xp}b{GoL)>CE$3ve
zn(p(Su6L2ovBT|ZFXI%w1i{TyZW%UYDU^U~-KQ_!*^4T<N%Fe!bUE&7aD8JW;hfCy
zS_pih!#WQp4HxdpKZ}lMzRr+-YtWM6lq<eLO}D}6#l$NWicu$GAE%^k??^0-J_tGl
zXqO7;8jXeSUVrrxR82HpI2K9=J#H0n>K8e@&r{*jFZGsp9!wf70#!?{yk?rl62NhH
zVw8O9&!0bQzP~lEuzi=&uGDg2@~*iKCZJZKawcQXrmwHBe|~jZKPWa-@@+tiKvmKN
zF$cvjK0*gHW*a0j$=CdmT$y_tRHe1dyAsb4b&Wy9sa%Co#EHXp)oZ3{Vh)NWo<a_a
zEf<tQ$6v1VgxY=^QfIh>r569HX7py#fVnMXKX(MEMz)>=I<8voq@RM*i&-iSP8<u}
zzkX*jlUOX<E3jxP#H5hz0$V^wXuX&SR^Yw$H3QpU(CLzVo=g&{phFL*$JN-SR(CCy
z?GkYEf3>SNbiPW1(~Aiz4S{9}2N;(5?e45_Puk)v==7p9==VqY51=>$Yo2Reo_6NO
z=8ea0f@&cr|0%b`4lDrag;?e8wO20z<R@r|s(@ONv)*O@y|y;`=g;T!3$5n%NE)~O
z`}<oy;Mw;3b;+QvZRX{+&F8GT&2n#<SnR9(oF=9l)p9i}^~?;zl6QA@ZapOK)M0;I
z0c6t5b<qsw`S*PG*Zl<@ei*SijTck^9O)3`J+<f8tJR>DdMWAY#_8u|*!bmq{QUfW
z{4l>?b9h7I;fP%&nxG>%w6(iaPfy$WZ7GN1k%ud@8K;11h)L_RYu((~Zg0=$-+p82
z)Tt9^&OG_(Xt$(kmPp<H`M=-o?l-?*Gx_s*d-;ZL{e3e)*CeFRuN7<f{T?E_``s??
z21(<z4<8Qmf4&+X@A`aEi@>7^8Vlt?$6ih^xyv+T#*7;acAJ@+PMtDEWYgx&jRDu!
zpMLsiPVqU;>6Y*Jd<Ly3WLUa%>6)0Gle+bGY1Gs_I?@TcosNa6F>Du?V#|-oJjVjW
zH~26KI+d5qWq6l=a+2zsdwXYZK4-<<aOjXzP;l_Z2%U#UptEAWzq|YJF~iH3FCRXZ
zl$2y?cKr74?(MFL+=@r$FOXQm9l<g8lIz<4f4|?ad@|Af(02EJxwBVR21`#ldH($K
zPp9>t&#Qj7Fn)g>Lr6$Sg4t~8Dc#-Oi+Amk^1Zxb#R`Uu2@1!K9%T#&4ZW&hDB{#H
zW3j|isFB-mzy0#^vU-iRvhw1CA7giyftrBltl!(n)qc77;qTkq+mAo~Xrd7v8tR&r
zrPa0Q!oJ#ShC6xX7MvwJV;Gh!U1}<M9&|vHdA=M&-TwJqr@X#h+or{(=(0L6Yj;EM
zwC3rePBOtI6B)|h-<!)WU$fz2@@%tQP#``$rM*69!XL&jFD^FQR(}f!3v<iL(h`U=
zTb6x&9Ye{R8-m?O4?R0OThc5?f+2caj-sLA#3@szs6D>9F_~REY)wYN{DT>PCWouH
z2-HtX;!tf!tKOn4=(NQsR;9rgbo^lQ@xG_$tly{n`ts6Zt{(#r8*^u8C+HN)$Nl#6
zA~&af{BW2b)Qot&e*d{Cn!ybLryo^5pL={w<Yv&BX91y8pU<zKr@d|mlWX9tntR&o
z_e@%|X3dAUcdJiT{F<2_^)0DYAgP{BnI)BHfk4%g*PaU6;p>*{*)ym5{od(QrcC+Z
z|Nh?I!>OPhqtDLFbiTbUH}n2J+vD=}Hs*Irf`9zjeBSQ#GT+%AzP_rKmXgy?UrpGP
zm<+mrt@L`V_`jVm9(ixL`8fKGRja_Fz*5}?(8;lPFP5&IZ<Z@{d6{o_MB0M`jZdCG
zpFDrQe^C+W>IB}t^t7~1X=kNCw?W>_u}hdPpxDw8S(?nSloeb+)_3r2+k5+;uy>1q
z(lbp^;S%?97wACRlC|r&BS1}GNHM0}T*An`FdSTJ#a%6B1UD0)QlQMS9b7E#T{W9^
z%?YP3PA_`FMOOGFCXJRnP-%6)?zgVF&rY`Vm-E2our%l*vAdI43{HU#t9BKScbfBt
zMX4nt7wjjH_^#5|$6AWjh0-UVz0oSL)@N5k>jhm;&~3i!MU+=Cg35432zSb@^$ego
z^6o^I01m}3tMYz|XEMS{>b*vwN+AwXqJ~~))!|$quuGY9fq>JCsUR;!L%pQh06MD|
zYJ?Zmvc+rGtm)~k&rx{r-PKw|vE?4<Fw$MBoC#BOqqcO+UiOzY{pLN0e?T^FS7Geg
z<T+XG<Kan9w`AT|ytR-+@r&EEMnNZN@PJ#8)1X1assjodP=%!m>H$Fg1{&PkrHbLc
zlb~jqH@HU8hFT@!#IcvlpUKe8oKMkZ^<=Q$Pl3zVsaJk!L~qR!UBBm>)jF?qa0So@
z@+>$$1gca){j=zx*NbybOi;Wt@lxOVeShsBjs?|C(V$ops8Y3V<X8v|9?fI7!W>j@
zP2^CFnyJ#@;ONM>|Ia6GOH0dMx$nRKu8H2>w`kEKxBk_uP95u&o?Wv?!0Cv}QH8bj
zPA{gc6LwgB*>io|-WOL_i(ii|mt|(-dC+5gZo#5ON-=3aKRr!JNhvtUDt=*me*Ce1
z`To;Sx#aKftF;F8P?C@JfL0rU&dE9H63C&L)OApUbAf=>($_2jfg=At_SXl5h8|t!
zI~&x8yS*(Jboe;m^qEGfT;=yF)h#V8Ma0E}gMtq2|MzwMhmZe%&j0`L%Vq!N8#YXM
z^eAap`TKKwzu%MYJuT?ead@#rDzAfLiPv?`grFdy>v7e(X`3Y*rc4ph5#xS)dpmo=
z-(O#IZg1<&yu6H2KwSLzlarG{_ZKm&Shp_i;i1+$HJ{HqXe^v#RjLI#=XcgJ*N0s#
z0*?$J3C2`jLth_sh}E-h{e2In1p6gkTH?v@<k_=J%Y3CLO`3Elwff5o$GSQ@2J7;7
zDgqoAHm9He@bTT<-H(fQYG`XK>*}s8)py}g<ZB0y=S<bhs!L2%<QCK6xc~0<cKzk^
z>#BZ~6&4!4-~Zo^m6a8A6nugK2WXG)hMPIO=cZ1W;1C%pIcr&9P!Ll~6x(YH89oLt
zZ*R~z{1G#7aw-Y@T>k#v**%q?4{bkh`~40ZXTp5D+8^I;=X0_!^+=g^xy#p1IWAY-
z^W;g&p1Azx;+=Q%Wcb*-7EPEmiK*fI^TSCS83KZXnJ+B3T2Mc~?w6+hzaPpBvz7%$
z#W{w$R(_6IBj6;X1!_{{y<GH+U(%@MXt%ihmN_R=9xa*dmvnViC<Ev;oK2gIY~=iR
zOwE6OZf;6S3d4k%GdV#k@<E9~AS>5orq7nl%gata|M~H_d?mOOx?G~fRwkH3kQbbN
zFO{CXzpGTcY`5*46Fcwb?fdymTFqw$LyOSyD_277{(cEwx8o5PgWb<3!fJkVI9k+t
z=TyB~3A)N<rg1vchmXhQjqCnY^tdHYK41N6<?=@#D;h3HH7$KATJwKz4y$@gMk=U;
z%zL@(+4{J>v$EIkop!L9ee%qiC(qme2OY^U!!VhR!ENzG&}GTVzrMT#o!%)TCKePH
z2D)Wh%I^5%e*1GjpU*$Pe*eF&^UpySz0~~udR=h-_etJ*4<~u+ao)c-DfqyQjmc5Z
zlv)KAX~I0U|IMb;pm~|q;p>-e*)jz*M045SUe@*IcHK);!{bhNs?R&2zyFVumlxOa
z`E^#Eot+OKFP~c`1sXwkd1>j4vuSR9GM>B3-YzP%bmAziSOO~jFV&uXe{HSw-Cd>K
z5zlr!?&I$NnC)}CPxf%^5hsqqE1<S;iFcYDhhj^dB<R%SD$HUD+%8u&wQtLq)pq-J
zcbSCK7K?ZVhk($hf8|o$&h}h<b3lE)bI8hzd=4)rsWb$BI4T|w8XarRpKhtWQsegN
zPpaJ#wcn0txT(3kz7ZVbar2%~<^JPc^(S8o<T|^}k$fxAa?XQEg0*hH{T>061ATX7
zR%y-s@z+jha`5b$n9P%TbDmbexLECQ<n#Z1RhG6@{0GG5Ur3o5%es@LnbE53?bVc-
zvbW8GcBPxkT9v6T4!&%>v^?jw#~j^xU(THKowl+pbW`$ex4!dMnn`b@H-%r=njZg1
zSZKD+=ijfMR_vAQv#t~9JMu*B^xB_K-GA|0N^ZV+DP`td>upIUvy|fI-+!NcH{ag)
z$rIyQI>B#OrCk0MI^(Pu+q{ab$xr8`R%_l2Jy3X@KWh`ufn!^>U*1?7e&n_G&8?GX
zz0%tC?aghlK|y=6)!!Ohxz()Y{#?v(;?14CCynIFd85tNbXL?d%)Y)}X>suOj`vUZ
z<j&?~VG6N0t+emj>$=}F<7)ja9(~_*{&nKxTT|y4yxF35y5f#$&WX52M?-^*A1{5U
ztzK2K$+%p*)?eaQiloJs??ss>^G<npzr6XqMeXz(trJT#p7UM0wamR{?dM{%<c+tK
zt~u|&fBgOGY3_UM8giwtPnvXX-j=eLzSC|_*vr(vyDhHPzvD-g`Sof`37!dmUtj9@
zx?$ZqCLX(&U)0JYio$o_*j1Q&gXQac1_pr=PZ!6K&3mS6&rJnc^u0mRcbewSt&^K%
zqdom{FF$#{eOabpvf!efn&tmLi{?Jdy`H$)?60b3)V2EmyC-l8AG^FdTt95>$-GT>
zcE8_qSUg@Q;oY9^%Jbg;sH>f6{l1osPv%C-%;WOaBFi^7sn4s~bkgYZKdY(V@6}G1
z{C@9rPxbrmh<7_4SAE{U{r<g_nN#=wJGEuMUvEV%gEL#|$4}bpjY@88P&+Mif4x5I
z&!06rKWO_|uYIZiWn1RTKmU%q-P)diKV|0b_q)2EJXz9lJv=7HXT99rl_jC(k!erY
z?=O1x!Z_plI@#MrMYDCjA8lgY^WzZrpYN;J&(dKocy;pd&*zi<UH9x0kFS_l`uZBk
zI<v@U?{>d?v{XDk;g_$ud(GN(yAS*fa#cV6n?|OAZo-r=FFW#@S)%rs#=E`W?T+=x
z-cFg>Cu_7~&6+2_UF}_J)>fCjKc@cK-ult^qPjS_<#TN2%yr#8OJ{THX)!+;8;;di
zPtCiuN$s?5?5-)*?{-a|KmGqDaHM|%g`c~8?TO`|?Xx$XdE9S%>T$pAv8my)q93>J
zdwXsF<(<XTJHBq%v17)+zrWn}*fntLTg>;ItoLx$>h*b>&P;HO1f4bNZ#P%|<JP=&
z--}#bS?3yAyR2z1EfrmmlAl?@eg5y-=<R*odKUX5@14G1`&+l)_M1j`UBsP~nV=x3
zez$Kn=ks~eA3xug6K}t$;r!Y4bWwG!jmdA_9lz(V&oGr+ueK=t;h|Qk1z+FYwNA2J
zetG5FJ3Buwcz%0Z?(AnDE0m^z?qmsziILd|x_HObVYX#)+L0nxSJ$Y_%*-Q3dE28;
zpFG(a;da?XS6$t`c=uhw(<Lu2xiW77%|#~dJUiPwyU{@*Y38FxNxA3e*$SR!VPedE
ze5_aSv`+lK80IbC-rjcC2@efj`t<2jSDnR~v!>0Sy*e~J++8O)ENq#msHm$>@$0qQ
zvl_}?uifsZ6CM<_XzG+HE;^6DR&8Ayz1<C@Wn1!bzOzq@Ty-YTn6ZNK)~BbZm8ad_
zRhqqd&-7Zm`P))YPwPlE%e%9Jan{wW-iUR(c14{&d$u>i?K0ony>Cjawl+02b)=@9
zo3oPf){~Qym8XFg<~hDjR1mmemVZxXW6!e8C`ZS}XC+q3(_Y@)y`3$CTU@UvV%^Sr
zrw=B4Sn##r`np)D1&o6A-{tz3-@JEPZ@TyGjmhpuj5ep8y~ObL&*$^@FN(P?UdpnG
zd;6|_-y%=(4}mJ0nw?9QENPzh`r_i_j;BEttECf@g0k}C1*wl7J>uK-z^uR{l`nM3
z(cQ0QPOZ~*TRhRO_Lqsfhl+~Igb5c)%G2hqi`^}^#mCFb%h*Na(ze{&&C@nU=zMu|
z^YenIyGmYOl2K%ox%64~RQ1gqv&*Z)FUKBfKb*H+{?hAWjrUKT*IsT{3i2+OU3{^^
z<Ljd2<9%lZg)Y>*Pi;PUA?NFbtgU9Zt1a#9=Kc8b;~9r{N0@5vS<tnJ0#?ep4TcKZ
z+TA;gpPSuCwh#jyN?!Q*80ZktjP^?hiqG4+mzJ9T{q?oGOe1k`)z_qVcXr;$*#?q(
za&oeyU5&-w>hFDJ8oV}NuLOgRFuob}be3~knp*Mmb4N2w+^natfu`B!+ttq6TDr#)
zG+`JL7B*?>RMEEqhbB#)Jkz>dPatb!pXlS`{h%G|k<nqT7D1qz8g!GZ`YSci7#ZkV
zQc%qWy7-V|p)t6VA>j0)2h{dgY!R>m_dqxlTh5&@GB8}SYE@T)!HoxYlTVg-aI<e0
zn|`|WXi{gVs#uJk`0Z`E&X-MoeR(Nt?7iX5ot={>O%h_`lj%4q5*-Tao*X%HWX18X
zm;LPnqoPi=a0)My^RBg<-#=@X)TGI??`_{^x^k6QUY=gwcI#!+l8biV&AGo%w*R>E
z`+Iu}Eo3h8tz--hUAbmWPv`ZGn>GoBhDzT_H=CXMF+;HQ5|f0ppXF1Lpr9bBKRwds
zdbbi=|NeN~zhvpskMsZkQNOkD!vSXg3A1LMI?^dT)1pvm=FFKj-y$#nUb&5J`f1ni
z@9u(5mKKk%F?@S#E2uRT*t>GyqD4woUthVFl|A`8BRa^@k@4iolc2dn&&g_n;^N1v
z-|rRQTJi1sgJ%As(w4vZ(U)hLW_$Sit7~g_gW`B)uzK3rS)y+@fR17J@b*rAb7LcD
znl&XQ<-@DhzV9DO^KQRW#I32R`Qz`ujCQC0|Nip-h}r+;lJ{cSX#$fNj?EH}uMymS
zTlQb%mW;qH&P)lPpPh{<K5J_DQQY*vfkx*4_0{EKm#=JVVEmzfXyfslGghz&x^A#=
zVXe`ex?oYDAWN@`ORw;Q=Fc_BIgci+xNhNove(U}lUZo7hGJKjgI0%z1!Gp@7Ot)p
zJf$m^a_r@o`M&kh$&an;;=cb^wRw{&{O`h!-{ot!es`;^w2a$V)46JumQLg*7VWS#
z0<%0927ugSFw@6Cf=5F`19WWbr%#_+o-s8%c#u$0S-EiEzPOA&%i?Dqn~l$&J<Gwz
z=N1z)=YkKzgjut?{{8)(e0^Q)qQxG&N?tYztNT4T+|IvZ-MV8B54Ufu{G4{>>Q&CO
zrWqF$?(DCZH#Id~v1ZMYcXxMhEPCn{u{Lbs&V4tx=gS)z8@nFgQ2gwS<nGT^QBkvA
zc(~{^oI7^*EU(wnpkIY;ORtr`zo)3A#Kg(T`QghK5m|PJ+m{9R)%&I2-&b4zGIE9N
z%IxdwI(mCupP!q{xW%@+;>-*~4}X90S=<apMn)gr-L-yrdTncKYe!$-v~8v`RwW$q
z`)VA^%C=pI2@DLZ`1VF}OVrv6GWUa5hH&unw>vFlU~qA9VPMF+w@1@RY?<%uwC^JG
z>i+&(=s(}i?<339ZgKrbKR!OTD19~Mg+^JO&HCLtcXsx<9I<UUr>3jRs~@+gVfSup
zC1vG@4<9O;^dC)fOi59hrXSze(ZP{(dz){@Jo(hr)Q7*mzCLmG?9qRJf4d&vm~1pN
zASR|Kbahx~-y@TLkc&7tI41PD_e!xcRQ&j$sOB?6L2KHU^`R?6xK4lY=i=f@*ch>7
z|ICc?_xD`g+}MnajVDf+ps<HQOiV24>#M6fN?%XAe8#PA@}x;k$NS|EA3n@%oPJK^
zU+Pqj1jdpbvt~){-kYU0)$7-T*;b`mQPI(fTcZje9%2Puo)Z}vc_G6@cAoe0%L}(`
z39*`IS8K(_Bhm2l^K($@kJwq1+MfPn=9McUyHii^*kQ3da*cNQI?yTV0a{ZF3JcG)
zl-1VS1_cK%eeBrGw)OVvo0l$uu9`o1|Gxaiix>G$hDJnmJbIM$vf|Pb&kr9z7M^(j
zPjr3UUZxBCdUoyD;ql+i{`!Rr4L^QV965FjbOXhr#|#X4cXl+cS);RM+cvKGk!Di8
z9esVrZf;J0`1o=2rcFi*EBBcvALG%O>SbbT`tZxk%QrS8GM8A*4YqZj`J|Ke!ohp{
zYC&h>zpQw5Wn~cKoz3a}ce9_Lo7=s&`n%N<hI{+#@2{J|#=^2-(<Y&vJ9mOE$?%(J
z!^yB>^=jw1IJsY6U$=kw@PY4q>DO1G5<F}#D;^$dEt5BE=aXe(m}6beCnzYmV&%$-
z(-N$`l9LzTtzL04;|<q>vuTGfE%jb_{q@AzvtMuEKYqMl{`S*PU%!^FV)~JL?eXX5
z=gS_O&E~EB^+izd<^QIeIc_N_DmJ#Zpd*Jb7OF(86^mLcwmtv8TSkUPkDKzHyLVet
zZtknKKGq}I+||Vu5)$&@>+9<b4Nsn=u&}an>YlaVm;UhKLyL+J3rhS{g<4rJ9CYiK
z>zy-aPJGqd6BCtXx7FvIon;!aIj#3@L}aAoGT+&3bN$qNYybQZJU`#wJuq;hGgm@T
z&?Wu7ev2<ISh$dpt(mc|u1<E=$=kPo=ifj4>{*&l)E18O^K6^_mOF#SOiWIHfAr|l
zoJUPv`yao0#T6bN{^Dy@=9*QjxXfnrYEAV@FnS&u9^U@pLqSDV)uS&jFZ*p&|KXms
zRVsdeovWv3=LV(~VXG%jpRWFQzsXD=hFkAq9z1>e)MWEAhuf8ZFD`aplq|53!K(Y#
zt*Dw`UpSrHco;8i3)j-s<;~g}6|wB$;r8vnr&*P~iO`ALBe8Mg#w4e|s_N?OkB|3H
z@6(Up*CS_Jb>Q~x=!j*<j=7zgWy%d&3{X^5H0Ra7-gAe}pXYyme*W}t*?D(&iLP6>
zuA{3<XwI3RQ>IT>*3scfOiZ*Wc+hZoo5dgDxqj^n7ARz%kFTn-iiwG7xwqWF&Q9**
z$B&l^BO@g*UAi=3#te-wP2I0vWo_BEE$P95MuuBy#g{K%Hmv@ZlQ^?uUm{}(Xji3F
zFWbL=|2};Cc5H9;_Y1qr^K)))axF1gE+Q<<yflcjzP|p-wQG+~PFDBu@)ELgE_!`U
zHzhqi`ACPLgn8Z^lY1+J)kQ=_IZv}PaEs|QoJ?`@_U68}KE6M0Z<V5<;l+pE>p3|&
zIe2+p&(E{HxYS$x%C&1rkB{{pI(_!)>hQuZF9KhDt-5mkI_L!U$?E>cHl?0!N%ivc
z1MTI_%UgH1)mYiB=fF(k^p>Yl+w){stzIoCA;GcvCg`FN(6Qb(-pn`F*3~`w<>h6N
zgucH1ljqM5pFYhkZJsA0+sn~a|M&Nb+|#dGe{A0TSy%T&@4<uvAdg<S06N(|`O%Ti
zL+0WCSFBjUAtxvI;{N{q7i7e`St~0m4J3F#V|7i<&8_i~-~auso-$?17U^&e5e`mH
z!3i(wKYjjuJ63XK*lO#V{ZGzI@UY2Pm+|!W_I7l33jW*9cq?zx-@lhk7<TO5%^f?-
zOsdyFs`u@&-R1B54jgbe&i>20xY(GBiz^^7ka1~H=Yj<ayQ7UPnK$3;IdsUWrKQDV
z`$a+5_17OCY-Tr@=_6s3!T~C6|8Vo4yggk_dz-AyNhS{$7Z(-r`&<h9+XMs!1yAyD
zD+me-PCT=LL1>~u{=GeoN0S6)n>#$pA{aV7I96ZfDladO*;V3MBBG>pGm%k6Nl9sv
zq?m(}l9JL)5O?{<FE4|6WUWMIo8=10wsySOevHY(#c$!BJu(XyF1(Ooa${q1`wI&f
zm;I(<4oX7jGE9_AOhkg0`8XyeDb1ha;Bw_)#WYo=g{xMrGAMlH($dnh;g6u8CCB+K
zE-F*PR=3{FX^UImeltf*w!Onc4CE+{wPD@X<?j~k+9eej7?_cjB_!L~@nZXNCJz^<
zpTB;Aj@mzQ=8Q{Wq2aSLGn=PP6T7&vqoXccr@`fkh+CgbXHO4L%<eMYj~_p7xS6v^
zSy1rrwis7-1*OWO;$r8rGP5>*dA;71SF=RK#TPGI#x~!+-fer{T^2PJrC+rh8H6SZ
zaJ4c$KHi^izAk9xf}oW$@*N!>ZaY|fKmlv4)8OLb;$n0d63&B#yN)3tb5qwjN08fO
u-$XwzW^K6p-%{IzM^I2u(DGb8<Hg0V=iJKbyve}8z~JfX=d#Wzp$Pz3OklPE

diff --git a/doc/sf_and_dist/graphs/jacobi_sc.svg b/doc/sf_and_dist/graphs/jacobi_sc.svg
index 6c101d30c..7f7ab88ae 100644
--- a/doc/sf_and_dist/graphs/jacobi_sc.svg
+++ b/doc/sf_and_dist/graphs/jacobi_sc.svg
@@ -55,7 +55,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="291.2" text-anchor="end" font-size="12" font-family="Verdana">-200</text>
 <text x="81.6" y="334.5" text-anchor="end" font-size="12" font-family="Verdana">-300</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sc(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sc(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,200.8 L94.37,200.5 L96.13,200 L97.9,199.2 L99.67,197.3 L101.4,190.8 L103.2,237.2 L105,209.2 L106.7,206.1 L108.5,204.9 L110.3,204.3 L112,203.9 L113.8,203.6 L115.6,203.4 L117.3,203.3 L119.1,203.1 L120.9,203 L122.6,203 L124.4,202.9 L126.2,202.8 L127.9,202.8 L129.7,202.7 L131.5,202.7 L133.2,202.6 L135,202.6 L136.8,202.6 L138.5,202.5 L140.3,202.5 L142.1,202.5 L143.8,202.5 L145.6,202.4 L147.4,202.4 L149.1,202.4 L150.9,202.4 L152.7,202.3 L154.4,202.3 L156.2,202.3 L158,202.3 L159.7,202.3 L161.5,202.2 L163.3,202.2 L165,202.2 L166.8,202.2 L168.6,202.1 L170.3,202.1 L172.1,202.1 L173.9,202.1 L175.6,202 L177.4,202 L179.2,202 L180.9,202 L182.7,201.9 L184.5,201.9 L186.2,201.8 L188,201.8 L189.8,201.7 L191.5,201.7 L193.3,201.6 L195.1,201.5 L196.8,201.4 L198.6,201.3 L200.4,201.2 L202.1,201 L203.9,200.8 L205.7,200.4 L207.4,199.9 L209.2,198.9 L211,196.8 L212.7,187.5 L214.5,223.1 L216.3,208.4 L218,205.8 L219.8,204.8 L221.6,204.2 L223.3,203.8 L225.1,203.6 L226.9,203.4 L228.6,203.2 L230.4,203.1 L232.2,203 L233.9,202.9 L235.7,202.9 L237.5,202.8 L239.2,202.8 L241,202.7 L242.7,202.7 L244.5,202.6 L246.3,202.6 L248,202.6 L249.8,202.5 L251.6,202.5 L253.3,202.5 L255.1,202.5 L256.9,202.4 L258.6,202.4 L260.4,202.4 L262.2,202.4 L263.9,202.3 L265.7,202.3 L267.5,202.3 L269.2,202.3 L271,202.3 L272.8,202.2 L274.5,202.2 L276.3,202.2 L278.1,202.2 L279.8,202.1 L281.6,202.1 L283.4,202.1 L285.1,202.1 L286.9,202 L288.7,202 L290.4,202 L292.2,201.9 L294,201.9 L295.7,201.9 L297.5,201.8 L299.3,201.8 L301,201.7 L302.8,201.7 L304.6,201.6 L306.3,201.5 L308.1,201.4 L309.9,201.3 L311.6,201.2 L313.4,201 L315.2,200.7 L316.9,200.3 L318.7,199.8 L320.5,198.7 L322.2,196.2 L324,181.5 L325.8,217.1 L327.5,207.7 L329.3,205.6 L331.1,204.7 L332.8,204.1 L334.6,203.8 L336.4,203.5 L338.1,203.4 L339.9,203.2 L341.7,203.1 L343.4,203 L345.2,202.9 L347,202.9 L348.7,202.8 L350.5,202.8 L352.3,202.7 L354,202.7 L355.8,202.6 L357.6,202.6 L359.3,202.6 L361.1,202.5 L362.9,202.5 L364.6,202.5 L366.4,202.5 L368.2,202.4 L369.9,202.4 L371.7,202.4 L373.5,202.4 L375.2,202.3 L377,202.3 L378.8,202.3 L380.5,202.3 L382.3,202.2 L384.1,202.2 L385.8,202.2 L387.6,202.2 L389.4,202.2 L391.1,202.1 L392.9,202.1 L394.7,202.1 L396.4,202.1 L398.2,202 L400,202 L401.7,202 L403.5,201.9 L405.3,201.9 L407,201.9 L408.8,201.8 L410.6,201.8 L412.3,201.7 L414.1,201.7 L415.9,201.6 L417.6,201.5 L419.4,201.4 L421.2,201.3 L422.9,201.1 L424.7,200.9 L426.5,200.7 L428.2,200.3 L430,199.6 L431.8,198.4 L433.5,195.3 L435.3,167.4 L437.1,213.8 L438.8,207.2 L440.6,205.4 L442.4,204.6 L444.1,204.1 L445.9,203.7 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_sd.png b/doc/sf_and_dist/graphs/jacobi_sd.png
index 32dcfbf7b1c32b729b5908177062ee85c351dcd8..c3c794363180817e7c6cdd4e41ae7f0b2cf6bd22 100644
GIT binary patch
literal 31680
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@{-WdTgN}X_tiJwYd*<?Y2kJjCKk;gR>v-`js^`4r7o*!
zf{uX|t}+L`irF;#yaaVLf}F%Td^wg}@b-9r(pUfaU*)2&ejF_mo~Z3SpT2fY>baZM
z^Pj7oIhFs-vReM?YwmCj4#gG$CywSsrVqcqe2kbe`{iyiut;D#S9jOXgq!A~j28~w
z;qm5dZ~`f1JLqwr6~u7r_@&Ai0Ad|F;K3jQk~A<7VrUg`;!x!2VQ~N(!mK>#m6X0(
z+;8{jFu(nka>>xB-DSGm;(98krlHS&q|dKCcBqwGQ%~<&aB8o2NQelxxZacP_v<c~
zYdUpg1?=5d(E91ynv)T;z=7r>x@prU37d+7rH|*=|Fb-J@L<)76~ET3U8||7xpTFG
zY0?o6zxj4&_f&qKVUiiN_1BT($BnDLyvW-6_wDxk8@6v}Uyyx$os4x^&xsQrx3*?4
z&wc#rl~-1lmZhcTjT<)@3LYL}W#f@x2w{=S&VHR$zbx9a>WjwDpFdmL+L96z17H5R
zv$HsIcbV>Dx89_WkB)vXS-Wdn-d!s-zd0watPGCaS+sQDX+fuug$q{9sFYuS%;kP7
zhvK_6d-lv(vP9+W_s-5v5pnU!lP51ezUq}<Qj*g3b+NlwpAQcSadB~R*?Mc*lqpwM
zteZ4RXkF}Xwva!5@2(!{6t*mXClkId=HU7B>o5KM@}*>5>~6QHs9U!2-W-bm{FoL9
z^foMBtQ@{R?rPorrQYIx^K4e`Z+dm(Sg*9EhQ@)jXWy>-ZDnCm@blBt+uJs7-n=?6
zmXVS1$dMxqcRs&~FFiBYdiqS`^lLlf6kAqwu{bEsQs{Ma_VVINO--$+s=5~%;pydd
z=+dQ6eG3<_SkcifuK(!m+uCqO*FX`yxIG<{CkyxW^=;32{Q7nD+mHXIdo8_m@7~(n
zw6ru9R@TtfxtW=o;(9R$u3s0|)?O_Yd;aX%wNZ*YHf)%%Ws8Z8t*xQas-KJRe*E}x
z%Cu>Z9zQNVUf9*uWl{gn#?Q~MqN3u;k6BI}e<!#qIGHHE-}9MIPEPK|jT;yCR2D~V
z$!LsPyDatev^5bM7oDmLUl)^jq(jic+WPUshmCvp+P-`D&S$<|to7s4;FJ`VySqxA
z*M?o*mK*)%?c2<Idn{+0=kLqSUAc0l&Ce&3Ev&3AEpp|aGiT0=8yl4`Uc5N<mfvhM
z-tzMDvNtyZH_N-of<p4{-ML|Fqh89`*Z;G5_wF5!yxp7^FEZHp<$8L1dDlj7KX&cf
zv_@w3Ns}fm%B}zS$o0<MyE`jBDlsT3D(=|5J9~egT>P#Q&3EtK=|pW=5v2R{=~JD!
zJu?<8P`Hw1YG-E`5gB=Lb+~@m+NjXC=S#l63RUx+)zaI`d+*-8A3uL4W@dVxpJyAn
zucmV8H%?AY9$709X=&+O+w=RUPZ$69@86&A`~R=~X4)$7OWnA^$wYCv-&`eQ<H>fl
zzaG4P-Mw|I>GgH7$<NQtwfX&Kvxu13r$^oTufF{JdOg1K&Bo&wGE7?9+CIHl+&^i?
zj1v=;-6QtZScZj#)qJ_=?r`)`=R{@qppcLw&HQ#A?R>I3s=jL3|NEi5*u6jP-=Cjn
z=GpEJie0*NDGMv>#F;Za0|EqWtG*~08BMyp-2d|4>T<t17LE=M4cltN!o*IVJSie7
zdi5>;8$Hb~r=p^wrRf~r-rk;merfmj)t0=uA()(;Y*q52p|_XUy<aZ%`MJ3z@9)js
zoPItjGjru!Pn)VQ8mz3WCi(Yb(gizaMjl<XXU`s+Ns}jE%rLRKuC1k&^x#0_oBR9a
z!^6Yf`sI4}?zL6-pZDa$!^1K*6%$TQR=-~;rmw2nx?zLCqsNaq`S{dybb6YanEw5E
z%-<(t=@b(qbKdUvnr(k~7C-0U=2q6#<+ZoBuln|;bK*q7i4!O0+~4;%u6~bGN0ka=
zK!@6syXE(v?*IQce`)l-c0O4p9i5)<_v_=;8L~{Imif+hi;I(69lrirWMOnv)TvKT
zPoF${mUY379Wx}2(*hzQPVn3RInW`fyd^g|De1-C-R7U4oqfFVxZGvV;sC)pzrMac
z-Y#FaBKA!{Ow5@bg^zFSsWg_a`M?-o_cL|vAD*J(;>sTn+w*Uyy}h;d#;se|PJR8i
zZoz_v$jxbn>E~qLo_cuXhzlE!ghNP($m;O*X}`X_G|9f!v$y)Ykch~UoyE_8yxaXg
zZzsnRE&19ng1^7NUta$HUd{i%-z_XHGtbYpEN+_~U$-;ram~l0;-F$Q>x#y{|NpAz
z7H{0RvF7X5aI52Sbw5)tUAi>GuGVUP-7ifwwfeuDk-JJXjnmGo_?9l<^x`I{?)%y5
z+9j~)<BK~xH#2EGeE9I{yUUwWy;%b$O`5djxR`F#5{6SRE-rq5qyFowt6U3gemrR2
zZnHn(AQNlAGQYX2itn5{<z;AUx;J%xx46DmLsDAWvMJN1W%b*CI-$(9;Ln%K{#Soy
zbS=_2wbXmM$bzVNO-;>Pb&86LTnk*>++OuOfAnY(gO{IQ-?xakxOq$(eSLjaxr-Mq
z5^;EWaq)58?CAY<dzm!u?kc@(S@*fT=;^7c(cgCe{5{h+z0Z#~EG(?6v$M14-=CjZ
ze{)tDWnNNY4G`0dsW`svc)xr&!_n*4!!`Bv)|J$~y|s1wpTFFSQq%q%QhNHeRa;~x
zqsXGplP69j+}~IG=Jxjf88aj<UApAq?X7HQC)aT1jL+LcO|!K-<*VOpwC<~Zc1Dtc
zjaRDV^yg+a-lT7DZr&=pdT~!>aZOE4M|Zcfp`l=Y{`;)&YrE#om38lv*_k_gmDv0%
zQ}@;WW_q#a$-0#{ZbW?g{F#%JQ_;ZS!@OfvFBY~(Y)<3l7S~&{U_nFS<6{>WxpIeS
zg)ZGz|K}q+!(zAILszbRnYT{6<$^sYsJyWM|Hs(h<|E6^n>QIMDk?6li8Q{oEw|fk
zv7)lF^YXuES>^uy`&TaW`_IqM3_pJSxbx}H*$-t854G-Ib@TG&$vbvf<lWg3sLgoc
z#*H1fv`b%iZ{BRYY}v9UOO^x#1r_--zRIghFE=WA5wOf>=Al<tSI;!hm;3ze?BRR&
z=GoQ$`fyA-|H9g6^W59ByGv)8W|y76F6#7R{u(B+MV%H^Uo@26dKPTiGNqMUeA3*x
zzD`a|?tL;3L8<d;&c(CoJG{KT-&_1Udm$+F_NGlna}8Io-mpPn!MSaDnH*f)+?tx2
z2d`cGHZT4ByJzKP>SAJIf1ca_e|TkOu+MzExqY(Mi!NsTc-St_!OMHKGVaT>_b=nN
z%@lMpk@>VgMNw*DQxlWJ_x_LH-rf!rX<a_QZr1hq`n^%zGErMH7#G|vTVj=)zmM~A
zeeC|a*yXXMu{(=cg@uJ@ndjGq|CO3N+y4Ilxij}vuKt>LPwUdARPVWl+0MJm-bU;y
z(F8@r%9Sf?zTHfhke1$D^wjI^?T9?RAWuKPbz5I^DSmMW)$Kl>o}J$+_w8RVv-jtl
zyJs6d?9V%Q;csj^pDcsc+HZgEzjiztSIY4E`uhE;yJsKI-?qAMe*M3hbLPlcmA<;N
zWWM(9orf%SbbOxgXl`ac5WDx&I@fNoh^QzbNy(F)!s>Z9m+e}=YxmE3m4D~%-JAD(
ze*L_6cXtOzM4VXY+}^PN(Cce!qw_7Vt^HTasVJofN+=1bsi{`n?59qjo@rliXK86!
zQCazNkKyBIy7#7Phrc>=>BzBTpFSMsFaGo6qu1l}GYpyK<>kxX-#dFdfB#xz;i(fR
z9=x-&xbpYg?TiwZMJjWxN+13B_*f@mgG2h9_`091qS|2#!d6$l-FjUscKMz?doHzI
zTJASD>Drn|hCSc!RbTx(@y^Aw-_`EFTWxmlakcizlP6tVU0+`LbW}WkL(R{kH*eqm
zd~W}L<>i0Rifdk9TYFhfTUU4Q+qbdW+S<>~%w#_B<mBYic{@WyTIX7qUs~!tJ*)PZ
zyIf^U{lCxiQ&LkQwY#98poFC4#f{1C401Ie9RK|J)6vtD^6t*gTOUoOc<0xA@?82?
zwN-$3P7brO%i*b$Cog8`+Prx)s10%S&><&Ak>up$)ZgFUTIEijG)W{pJe)NkL~H7$
zU8UJ?zpq=ju50$}*-RRShK5#u%ii5tX<=oh)$r)iqeWj{U-y4`YwK!I5yx=qwEq4z
zxzd7y3-8LQDkwNenr2P8w6i$fb!m`hT3XtvRiUf3YT2~4wcmczZftBk)xgL+Wn1oT
ztz*ZIh2}|LirC(`^XJpYj~AD`xZoJL`YP9gh{#AyX|tRaA)hBIyNgWqTFTHhfByVS
zTeHKD9z5vy+j`ekGlQ;08b^;FJ@w#Vv#5iiscEQH$%_SF-rtY^`03N7YXM<lWyj}7
z?yvhR;$UcK7<g+-=HebX+o+dUR!&aJ%38&6YLRPq$*ufbTRcJ146bX#v>hECZ{1Ix
zZI+uNEukpIc$3Yo!|lM8D^vE>{w{iXNp;esNguv`U0VG7+?jc{v(0jEz1UJ(T>SXK
z!DgHPe?H4t6g143AyHFPQ}Oj`c;(|>^NQDNw|DgQt@{#p>)+qs#qaJ|is?igczC$o
zvhI(Cn3z~gON&9;8Hsrnk2rI0uZ!IcO6A$>_a1wAxc%m)RBlkKP1304`@QP^b91f3
zfAQ?C`g-Wdk(Pgde{asZs`c&teSU}Oda<DTY_hulx+}|lXPYfqvgAchL5=#fY16*E
zySqCo_kZ2)o!-;+A|fM0Z`tflKR+)eEiEZ0XN_%IPL9v}dwW;c?AuiP`<u@UgGOFy
zvx2X$LTzkqIXO8KzrDFRHBO!#RL*V7yL+no{odoP+~OzBpI6t=@UY(3-_O6d`un;q
zkFH<2G9~x+wvC04-NM$#`IeMy`L_3PGaK)tmCNU?x|Y=Y^z`)2X=kMl9X`CX=BJUN
zq2Z35J1;KxmyfIc8p_5avEXvumlqe`+}SzVviMoSqa&P?CQW*Ad%J%Ao{wy)si}YN
z|Nk35wO@flQA!NlHO)Uit7qxXnftN@ovuv!^r`67sZ+21?A$dgCv%Yos1s1WH)@As
zcVFK!-`QqgUR-RxU;jV${?jWn7HMq1!~7xa)TvV?hc*f<D%8->O1pP_b*j9B;w&X)
z<;7Ju*DY3K3|<;!y7I&IDIw;67=`||WIRa`>;QFMTN)=aXn^{}i3v~adIX&AEWWlj
zda*{=zS9Cu9a)nl>D9CC+{c}9#>@Nki8JS}mP<NuD9&QAjy6qO_9;E`3jfdPW&A=x
zmm)WPlJ4>KF*G#2T5joN!l8Q9b;|VV$$5z@-v_m1ge<c$Y7zVX^G@h|=HurI-jw*r
zhN`@peCyPt%*XPpw!ijdShMiOi;REo|MK71R%^YmmhJM&Z2j8lDlW|hUryLv3Kpt-
zu~GAvo@<BO!Yymo9IJgS9BgQ0q_m^<bkrJ;E8DMp(K$C~chLIlQy3zgr%jty@%u+Y
zQc_pzPRY;zKTg@_EwsonB4U<TPR^P?`A!{KzY=bmr##EZx^w^J!D$;Flx>ZexFY|#
z{_(5T3{zYcOrN}ef4=zq{)V~DllOTGg2oeeXyX`9SmC@=WrFu2P>i&LM;aFK<vthX
z+Z=H}m1CiE7$di0i$JN$yyTc9YyE=2`%5_%I;Vj~COWJ(HP>J0Hs5#zBFMBrz=<P}
z{oF_6$e5+t#$RK*1g1j9GO}hmSw8$T*=|oS=d)jW?j2q#3|xvW0$bmhyw+IW!{>9U
zT+`{!BpoJ@JF@~MkG@INYmVp<JO)x5Jqesf7KzCwYi_H!IO`%P1hr1`fGzX><dG`>
z{v*q6kY(FdjX|R-F1k0*Mzef0n8)&Zw}@h%H^i+`6V6C3x^dw1kypD#6yJG31vg9%
z=S&sLy7MKrOQ2kZ5i|g^!(IHQpHcdYldFH}Ej@VR^y$aD-|tg4HQjn{U0^^!Kzg!y
zDL5QEsssEat$(opozbru_DgU1K@VTw)H^#0UEJNTzuIy1=uw}!R-*3i?pLx*-`?J?
zZez12Y<(gJ#N*!|Xv|OU(UeWS{JhFA`54c(oSTPEP1ObsLD*J*dvcIn{>hn{#=rE|
z20}8=l?iPr-#+m<M|OGrTM~Bq>FMb^Ykn5>{z^+r`}FmC{N{p(PRDvAou})?M(irl
zWMpJq6SH&EH0|75PvTdD;>6jyvNx>f(CmQP>6bJ>&HOD{SG!iMSRwV*zT|~KYisM5
zmzUkEeU=7+ikGstw?e%`rPyw=xp64AtZ01w=UnABqshg;^p*zx_`d)DS?%?E4lVPY
zUGZXJ`<CO)&CQ<P-m5po_siM-cs4tq!Nb#&@xa}?vCDgB&z3%U@?>d1>E+Z7j2l+0
zcrk5tdroeyq0ywyK*bh;&|r;pY2%ltZPpZAE4Spmx2yE^49j9QY4f}*ob?Rybw3nc
zU0p-Jl@=9U`d9Ae#>Q~%+BK`(HEY(KICaV?P$WbvR5$EiiDVALpC6C=L6wG<?Ea#s
zTy=GIU*jhTICZ!^X3^GMJ|$t<>)lh>^8fz&x+Z4lB!BzATY`Qtzqq|Uf9vs0n>RCS
zZL8n7=~wpAQb$KdGcz-xfA5+OvN<%w?XB9Fe4KA?^0Q~ps#dviD7qvEc!=$;>~_D|
z0!o+55B~mmT>j;qoyMR(m9l%^k;8|bpV#cK`@6-sdON7Heaplj9v;qc>C&Z)Yink1
z^R24d^=-}yxn{lwH#fJ4h=>=vc@$d&dQb4hEoD9YVR8RH?@W<@f8W;&OG$aHkJ~F@
zQK0bq`}^Yu4?0%=YZZ@Muwlc7Q~&bv>i0%2^`5RLAuV0};eq3^e);vbbuTU`?kam5
zWiG#<)93|5#n)G%_i8@-zIprh<;BJ9iHV87^gKBfU6{+J*3NmXo))lswzPR_SXh{a
zg~f*C<9u)D)$T5Pd&%zj_Ya5p!>e`l_4V8MWKX@hxjFOlGG0bTMsO?o#>V8D9}nA0
zzY5M$Y36NcY;5F_G-8?R<r)$q@_yfMz2N13sV66?{?hXWSry_XXm8wmQ0E}ma_jO8
zmSa6XIeVAwaI3BVoqHyB>-R5TQjYh@wzRey7CrIUmUp*n=FFS1@#SA%UG0%HZu6UK
zwNQiW+O=z-2)nnp`u^95wlfLL4^{*&mN3nl^6mG=<l~?o#=YwIwpX&g>i!1xx^i!C
z%iMqd;*-fU<I3M#h&XXvERacH+*Wb1?_+u19giOQ`(2M7ZL*TQef~VZYhXzqD;wLr
z&t<xNe0(kK?UScYbqxv<YHVzjkUqV6M)~Ok<_G_?Zg11=S~OwOq@Yv=o0=a6@--hC
z&lwsUN17<L2>8Zo8Ol6NURD%xf9aJ~fs2{G#ya)hynQ=4KY#suBPrcx-UjzRnT65Y
z^KPj=etmuY@vB$AZi_y!CHs1x=j4A?*OTMw6dzW9yHdK+i9_*Aj`n$>Q#x}vLFM2T
zu4di_VKtuxOO~{pn`=FJ-n?@!FE9W3?RI|tZq6?k7CK8>m8|&o`!%QL7kPsXcBe$0
zI2Nj_|1_7H^y27jP}vxjyn*q<m6gGuR@IIj7BVt2FRrc*UmAXzL$Spm$MQ~s`g+5@
z`G$_$c!ho253)IIjXFC)(fLbkn}AaX+ne-d7aKiI7BAoDEx0I5G6y^qo%dYjzvA4_
zHmB5Trz^RvoeZwf|M2sAzIhTVmnyt0;_l97fnJ}h+H#<Zp82cx`O95_KQ8;<U&;}v
zp27wyRe#L(*r(R`*ygk*$cVWUAx3C+ug-bQdh8Rk*a@}6i(XEOKH$Wm$g*I;hStuK
zG_8Gi*1s=mSrH5_ZaEa1{7<U)*6msTKB#3yaS?X}hhob?@8>qvGY-2PGCbyU|0ze{
zbBJY*+RJ<7XZUDr{-ERn64nQox&|4)E2bBD?VN833Z*LL?G3F0P7-Uh-zYZuSGEaD
zB(DP5W^Tl+(IRk2;pyaKX=(;jmRc0d-*;MYQ5>YgY5t<@Unu`K^SDLr^h+vBmoGQ2
z{+1J0`BapNnK`@k&8160ixw^N@bXf!u#iw!U!L{V+tX9g-hTh3LStiN8(Z7#t;gE@
zz;%zroMav4R%4qJ&wuGHJ$dTv+0>(5qADsXS6=NXEGz`26Ti7uA73o)fAr|lq3ZXc
z`LE|KpI;|cU;p1Lo|%nj#Z@V3=9!ElP8^8=K^EQ?`9_VoGm;m-FFF!C%cjyuOiWBg
zUH$Q!H)no*eO>wI<8e+tzO)k)6wBY--(8+RO+S8J@tHe!_N+UVy8#k560T1+H5z_-
zD7%OAYPlub@-17Yl)k?9@X@0~8xjw{+x7qH>FGB&r}IZ|%Q<-TC~L#U<l~!iZW@8c
zFxN6<<mUPY1YC%X-@OtXuZI%;oC%4^@YT?NwOgb)I4<rSXmGpW0YmlocUR^5ySo>!
zS+nL;-Lz@bcI@2AC?F}>xk#g><;A<}H@0Sno8{k&Q7<(Q1xLC>OR|pYykwihp0(4H
z3PfBVu3SFvQrrG#XJ==hFMWBb^~#kiTED-&zTW@gLjl92$&(oiN=mL|Cg<n-dwF?n
z&APd-*4oX@?Z&NJLJ|@udL)f!*i?Rsty^@=AJkOoP}83{`OTyGK1t?cH(u_RX<nqk
zb$Pje`t^0OQxD09oMF)F3QDa{PELMXpKT(wAnEG6`!i?GoH%`Y`y!1MA*-~GSADyg
zKGUjH>)W?)OO`DIRm7j4O!i+Cv=THU;cFMS7(AonGC9maO}cUl`wx4Ymy6yP@tk{e
zbF*d13xU(q_1BC1W9aJY($LpmziI!<m72?ziOw#uwzg)TFnxM^@7Z|nicg<D6_k|h
z$^F4x@!=qQ={|YOB9(;;7p{rke(nL&f*fY$7J)@4wU$rmwQ1tFeQ}DXc6#yzA75XP
zv-J0V5n|_;TT^1EpuoV+-mbO3jbDCUZuRHL1JdSsFM0&!<=5Mmn}=wLIyyQYIez?p
z>HTAnv}qD~yJDgcS4D^Z*VwLuv&{45_EvpWQde(JJlwXi{C%8N*_#!%@}i=pw_O$L
z?=Mo-(c#$|b$0#!e_pG@)-q^lYAV{;%n4lVmU;W>^XH#0``bT!|K5Ll-ra_-nQl|P
zmKOisv0_CBGdrJvR91!dAyrUYFk_P6##zOGPMG*5G(CL#`Pu{tNy&|QcdgoZrH?Ie
zY__QQu;ANU1@rC2EBUrYo!xxi?)06V#fFB4iUtM~OtY^|m^JH^@p+rYxzlIOI<=$l
z@eGs9NoEXjyGlCQ<tiGE%h%62H`h8iCgx0+sJ4fX52%a3^>?E*BX}Ba)*P3A3DWuo
zjrRkJzi(&bJ$gNMchH>4!Hf3=Cne`s-#c`u>E7Pz<ota8kUL!W_EZ`NFY`$}*u)BI
zWL-+?dlj)ILvY)+ZENE8&N_0$#j5nxk$ttlOXAGSKi{gq|Ni{x)7^!Sk8P~}o_B3c
zWOLNoW!}^EK*OqRJM|ZUo7=u#a+)~_CVwLu_-(($`ZZsxe;G98(j_a&+jsBArti03
zaigX3@2{`lP1boWO*%Kn^2|)*<)_T@^75vx%S}%|{^)4;`<J(TJ6R4$b@lhBKR)*U
z;*&H`)3-&SUQ2O)zJ!~1+vVPwpeAZDKi{=-PAC5q(E{G3OO|YSyggUsNhYZA>%`%(
zaE@=!VK#p@MPpm1JAEt%q+VTFDIC8ps=0gjbZ{4f@l6`v%$PKh_{Ed#^PTQYyTc^r
z#BuS3>&A(bYffHvNob3@|CHn615Z$$adAcL^YXeht>mAA?0>$-_6hVhoten3*pjg&
z$l`Q)PlAN@hsE1L1?$BL3>qy0ivmw6&RZ|(lYeiSZvV^OGKx~7;HZ(Bn`BaR+L^^L
zXj`@5A~tYYl@W4E^KtdD<Yw{apAjG%HBKrCfSOXL!sab(;F*`8?k4dXWP~cjh~C&e
z2YLHGsIVIx4FW08fH+V?CPgv*XP>6b5h3>4>B=sP)j-XEm*(=GRGEju%L*8x_ki6!
z4;)9lw=%D7YPa-B;_qX5v0FxQ77N7iH5z7{dc|iPD7%xf{C&|oAI<hXDkt{xy}US~
zlCdb?VY>K1-H7{FITu2Tg65KW@jp73OP=Phxa@oXX-L={ZcTMXWwA?(6dsm)^s-Df
zyz!$US-@fo!*;!dhfCgPwO&w!xT<(&!M=2x<R4=7zh3R0!__)dRPlY4Ma+HXmw^fQ
zW#-&!^0t0qDSyYRd8+n;OXXXg?o5L?`&4D!!|G$74dMk)H2>0e(QIClT#(2eb1$mU
z`ub94lh^Fu>lx%0Cgd&O|4VAemoFu0=jVai_f82332XaeqoTY*LPR`0Jz3b<A3rI1
zE_v<FotR6PFR!+F|NJ?-Lt&vICnx9joX4+TbxoZb+MAV^0f`}lML*}s&pec|Zy~Gm
z>-`Oja&~Ou)yr#KZLP%=_qlz+d-Vr5WqsDZ-oMOE%iMgrsCJk^-klv$ybXngg*-AA
z6N;aoOH597&dbyL{OoM<xjB~G-)_&lYn66pM&Q$*j~*rY`1*GC^(_lt?zcVX^WF0M
zA8#c4KHhs7TxFPWT+DgoJ}*fp`or@0zp*=1`1SrVJijLR^RWv9bS*%5i{18f7m|3s
z%n1J|Ge09h&3|4`Yb)!?lP4{#tvA>Gt&*$%Q`pqpENPVDG4=1UetG}>byNSx{(Wx$
zKk@0QsS?t!_l2hY{q=QA{{6V;Gp0`ue_PYR<^ZZvIQDiYG20t%tvek5$I;?*{*Dbh
zA6?7qc3<${D8PKK{U=`E%uLPK*VZ0BdbBn1aNFI||EH(xZ%#iiw=L&pQ+GEvL-O&y
z)SH`9*F<f7wT<z@y?b)i)zx#8ckbM|CU*C<@c3F$Wo6~L#ryW{V_`MD`=40>lsH=A
z<|gspuI&8yr$_($^|wch@*Tcdb;Jd4?Am^I@`oexqTQA*bG7vK(;pq_1honGR)5dx
zKYsLRU|3jKs=c?j_nkX;7&>}-TmnU$oSaH-mAt(*_3Ui(`=!3!V!BRCgFasJ*1rp?
z8z4TkJQh@D+|K!@O+5DXGo`0X3tqZ+{1JM@f1vj8g75AR>~|!c77KiiR9FA!x)Zyr
zMA6iA>#2Qze|=T9v5{$b@+5^pMpm};){Wb@Cr_GG6mF`jrnaf#W0II|RLj=Vr|H&*
z4;^ACC@)`L|Nq~f&*!Xv{Q7n8s;QI_IM;o7R4!K7(Lck*;$6v_zuZrjA9$H6uya#V
z_Ox%86JBgjP<$`A&cADsLG7;+P-j;2kK<9E1&cI7zy1Hcxl*c^jltO1c&=GmTH2GR
zPZw%%X@!2>_F$%UxgKaLdA6DF^Bv2VtAk?c@?~MyK#SU6Cf#DXk4{Wfo?}xf<n4Vr
ztM~o|a2XQ#zU;Hu^2pPZ-yEMgZL4*~ElG=?nn&uG>zWg9uzh$Hx%;}nRkP}EIefBK
zM?O70t=($huxOFesne%dzsb+a>RP!{li}RCa|}<OK21zcUYt95`t<h2i<7q=jxQ-O
ziLd=CntgrU)xO%vt5<6atNC20`+tC$|H7`)>^2_BLmQKi@A&`Es?KNOJn#@pV7`dR
zHp9u?Iq6*N8y83F^2UU1ob>&Px@i8>3}Z>Pxs1DiXQkH!CNEpI%xA9E)ah|moo2bW
zGV<5n6A=&ycpH7dd_L=*!pCfDqqbh!*4f{GectN6>+$t-%ii8H%)7HAYis`9U0c6d
z`L=?Km9L9hn6?>AEIDV`%Dkd*|98jJT?$#eGJhF-bQXNp$*^VgnRP68*Rq6rdn&)Y
zy4pQwjtr<Czqhyg<&BT)qyGg425ygKNy^Jx_xJsV4F*@TO!xo$wc3nf+LS2*a&qTZ
z1TNn4_S5IjKVL4N|Ka=h<<aJMuXDV+y}f^J^!81;x3@)~lX&*zNkVq^>f)T^eX<Op
z@Az*>KqBP1iONUa!yAuH)%??EX;%KO#F{m;pvrR2FQzwt7T#AcxF7IDG>3Qc#EF8h
zudPkKu_2L1%A}*2oj=RGec#Tx-lZ$9X3eYp7WwSl-0sd!&c?>ZHIbX!u3QP3SNTjb
zclVVmA;)^9k1z3@T*9<qk;a~1uU3C~cX#%|X7>A^q|V!X=824q<dLxuh>wr&lea&o
zKELMBkxt>+SGGY`@?2S2a_+NfbLK&3o-|Iao_BXvYV9m6c;jrbo9hqTL1*cM+HcPN
zJ)-+_-#hOz$FkmEX|=OTZ+{jO6Z`V+ZuIW&^H#3ZoNb<;c4~^IPQ-?WsoLRTQD*{W
zyTx=5UAs2z>gw>xGiG=!_nUiTd;a`$x83sMe%CYK?i5zvuxV4$#YL{6efEimSf=Sl
zAA3H(-Y+dpjggTNG|{r>$D{7@*lcG=^*49tImc_pvkc;vTkBu1S#U?X;LG2x+k188
zTh;xVoV#ynUvZGF_{;Fr>ngXwyVl*icb}`P2Mx@uiQoTk-m%b?A!lY9Ki{^#uDG~(
zbxCf+g9i_y<^Jzp=-h5pvO+G-IpRFHf><HEJmRofT!O^uO!u#H+t#bRPCELzcH{l9
zJu8!gmgu}$;d)jkJ5#VPqvTzp+`SF5wpCM(AL~)k{I?6#5b0oZbxaihpCX?Bf#r6#
z*gvjIiRX19Zf{H~JpM#O;?L9;d&MkJYv|MG&&j7QU*52_d{1$*VvB)*>yr)h0%KC7
zgDtzv7nYkl#3{Y0W&QV-pLL~Z^v*B8d2(i-la^@7;80<>HevN@?PfOqgQud_z7J{<
zSmfxTJWc;)7nf-84_WJ)Rrf9R1rMbkST!wR3TwZ7EBpWGjfcWH0$)qLF>YvWZI!XB
znXzMs#ih%aH*Vc}^z!A&a<)|o>FLYge`*nM`g7KG+vd)VU!IsAs$dQ+-JYy@rXjie
z!4;zn!(ERg?W6ZwtqtY4$iV#I<>lp|ski-qK5?_Mvfj9H<H5_9o>5U!FJHc#F=Ix-
z|G(cqACt~ENI1YyJ6*d)fbG3O_s#Q6$3Dn1@~nzme#pn-pW>XTsEu<^w<K>`72Z*G
zB_WSdTwMI~qi+36D}&W1O`7!M&F1qSo}P;8>g_jfL|nRb>BQNysfXKmZ``_NlyO19
ztw+K!Ep6F8Z*eD%<`54v>B^pDom4LN)#Cq7bv-<Ce1n#NQBvX?Mu}~4hvo}>U32gZ
z!@jTAqSwUlpT{e0W{`GfM)bD8)mM9DEGJD=b}#zzA#q;augqip^5?hZ-hQ<+3N#+U
zIVVB6|A8mRWs64E@(L4o&E^;DA6~Ft@U5l2p6&d*uR*H?7Hwh^W|(c7?dIabvTxtj
z=$BXbR+sn5SRR_B>iuemkz$KL{de}&H_n~@lCF5rruz3WFUun}yzXKlInOV>56<`(
z@K;2uWkpakXTy2>|9@h?Z``;s@!g%Br2)MHP96V4d)n6eJhx(>aYE0Ab6;(HxBa2_
z#ad1YH)=8r*($@=3-CHOgKHhBbt-<FJ2&pQFe}}%mGxVwxnEC1?fM2a#;Senj*lI#
zCdgTeJ6&*KesHjv{pYXO>sQ;zOGup1UcV=(UzAg^B{3+V<3aGZPiB839KzE=?poyO
z%fxbc9#<$aE2)v|Is0mDn4-&9(-RCcrcQOu$;nyz*wWH+j%9J%^Lf>N{GlKdPCm1;
z|DYl@X~vnjJ1;9<w`Ha$-nUnH%Kze%k<AvtGdZueM<^bN&78nk04mv}&DLD{c<EA*
zRoR;pf4|>f-@d9v;84MwRNMUqbNzf4%5xhW+*7o8&g+5~xjQyUHpMqSoPF@hs(;<0
zPItDteGO>q?Bo<y_j|Iq-wre^#c@$Zbizq7wN1_S2GisvPwdxf-+xDX!)wck%iEHc
zy<hqHLhZU1dqt^<ZlVl~bLPy+tE`UTP&~5N@^pEPqxLDyRIBA5mrl=X{v&e3n0sFq
ztCyyaRrJQS-BV}RafvxyiD=%#I%n=&-=w5P=Qdut6tpgW|G7!3-W*(9mx5EBI4*w4
z@OT!UHsL^_+lDR&xhuH=6S$85V_iPo`M_a=pFMllhj+NGb7VUJN_M%ownWd%zPHEn
z^|iIDpLewgEXuSxnpO5eYpvwr;yFiozQ(I}7e73bWU)`;Py2x%haX&tsz2K0rfO$5
z57b#KeSJ+(NGND^@_g&^zWa5*dzUOxadL8!u&c39Q@h%2(#|ihW@9sF(ITa)Z*NXM
zIM`fzE<GjX!)1T_yPNXo+tq&f{CW5FPtq-Hk__%W5{|pe-j?*O4AF{-iTUvL>(LuG
zBK)UvD!N>raMZN!k>;iy$CPsp%->f(SLa--z1@0_`gyhqcium^69#h9$|Xx$il3jG
zIDdZp>c?&E?Z!z*IR5<o`|<PV<eQsPTiV(-rJfek(bdhrU4Cs%WX-3O>Lo8PwWgh&
zwK3zOl3TCT(e3x^R_7M~{Z%@z=98z4tgNA_>D8C}la6w6Hk6*cdQ~($JiK<gVvB%p
zpOfYBNI#3soQYPCe@F)Z`?EN52BW%ttGyj_f1bgs@PhSsXG$x+yLx7(v7}Xr#_Q|r
z*%i#pragF&u<!4;=w&`LgHrd)*Z-O5Z}+q1|G)41d*toq8kpJnF6=JP2Q^oYbPAW=
z`v2?o`jXez*1ogrm}k1nRl$ivG3%KXd!#4F@rYx>ZyqrITd(v-bjiU+^9SDc9=5ED
zw|o8&E>*I$oas4PZDY~XQ&L~;3m>r<8XAHY{8j5{Xmqg4RXo_HKY`)Ku2Su?va%jY
zW4G!x;p^jgWGn*G*)9Z_oB&TAZB_3VDf^%${$r}$9%qB|NiBvVsfRz-ho1TMlmFl6
zu>9TD{2DI2OO`LcyuZFaCN{S6QK$Nr<JZ^6`#U;1PW@|RV<TabA;2(QFP3S=ml+Ya
zx8=UyVdt>;;)9njJ7>;(cRO>IdH%U~cXw-VwJ(0gvvldw9lLiwe*eCIV&LUj#^B*n
z-w;Vvmk*l1EBm+gq^dpNa756{M0DZ%AMOuo_uD*He-#rJCdSOhbKvULscWORzp`1q
zJ?*TNk&)4=H_|dPYj_(pH8mM-+`9E@%f^ix6)i1)ZZj=;eXZAbwwa)y;KJhU@TEbS
z$N%o0-5n_E`f%UxcgaV)M8CYh|DSLEmXF{Lw(kYevd`MahR54D|FoGe6y09+zk=Pb
zHn6a|{7Kk{H|yR9xe8C8Jo)ef$L4~9f)yhF7CegF{Ypz)n_0{0_WhM1TBlB*4is5>
zY3J-^{`1d0J3IU3<>mY!2j96f=fnw*b@BWCKr8=ZPfyeB?Cw5%_;B;5PeteESRVd-
z-v0cHi;H)byc9Zj?%dUN+Z7?<;lXEq<D7O(qB--=34A_Ip%WO@)52Nyr~OU*QdaPK
z&HJF%#u-+nS|?AQJTuSs_q5d|+jDQb1qKFA{Tmw-^Wx@a^@g&>6>f_U-n$of+img1
z2ag^FrT$<xFgH*C{_bwhy*)FNkM||!=AP}5G>+I)Vfggv(_3YrN!99V=7gLapXcZ1
zf)=pNwJKFoQfgZ0+<xya|ANLzps@&F2hCQQG(+~E4P`x#E0Z>y(r$gc-th_72Wg(i
ze5M_>e?(jrw;N2Kaz|ucdW?GP<i2Gd&C5KT^Ah!rE<MU1GEHRC%=w;ynNJHAIJGXF
zsmd3|H$!UnqM(%q=7z_Q9b((MQ)+9glzFsyjZ95Jko7{d@Ng;TEBzajk6&8qEe=`>
zx_Y&?{+<s_=YIbD{Cx7fd2y-#FI))7W!NKmCMh|Ylb84EHp}{dd%oRyJ7dO-4=)z?
zgO+nLO_(|JWFs^Cj|a{CdAHA>TJ^}Z{piu7<$K(cFRoxpsHm{GU;p10Wb7VZ7Y@Z0
zH?FBpT7UDbj7;V^5xz&$qWF%-H*(KbNVqaz+G6|4=~bV)KJA!T*}UV7#UrCfAXdwo
zmag@0SRNTa_B`pkFh=wE!BdR#?(%PR-)`Kz<?y*vd|P))89(l7|Dt<VXXp8+c4vIg
z<X5i!^QdOir_Cp{Pcbjpuw}xXLou7UH=Wcxq3ApLSnnC>Ct}Z%l2V#>&$YJev#YpK
z`5^Cg-}Yv65XZXW@!JQz^Eb<@x%Iv}pS0MZ=!r+w_jkTkRaTqR&K^2=&@o-`#QXjK
z<KAwp`tqW2`*w5C8X&d<Q>KWNy}fmGcK*JVxzi_3JUBalpXc{?cW0VpUeY~&>h$U4
zS65cvxN*av@>9y&j~yKxprzrwwG8ofKUKxV#7f@ZE0LR-5%T|1cXxN>wj9aR)AiFI
z9B2f!k$L27eryZg=frU_<me~mhkH7?MEO5i>OPiLe8lTv!}E6e!6}~?d|UPPwN}@m
zt6x^TsJj%KJ=6*03_PN8tibT8QsmD_i`8>K7JfN+{Nefn(MRG<%lE3^<GWXJqcR~s
zwSQya-<((RL19i|bz+>6oJUfRO`I{;BdAO${POyu2ZtCR8EH3V)fL(?u46PQ&S~p!
z=3i?Qb@AM8*|j!N4^!iR+aG6Js39GYb?y3{f9G=lrCnPSxn${5!_-qEZ{EC-u&enI
z8-MA>jTztX*UvvWS$*<^2@VMf3if}$2+PUIftE(!Dg%u&L~Lw2bjWEggGKqf7*KQY
z<jKVQ`)VyLEH)HB_nSNQp!YPL#OLScwzRfBeEs_L$H&JzJ31ab?zca7_wL_y*?B9Z
zLK$R?QaHlb$AK2~g4U*}&#P$Ke!p(^Oyl%dyG;~ZR+yVx9P*1(pZ)sF)7V?bD;Hb+
zky|piQBVKihWvwPzMW$ZJv?=b_M9DMPST%}CMQ|WFOl;$_KvFDqIANxqb%;NgtXB#
zu{_-mWgm_my0R#2U2L>ZuW#YT!h=VTwes1?uF9D{XY!eyONwL8@9>LplUe@A@8j8v
z`4-bl_!<<xD@0XqQ#+#HlK1a!#@m}x+QzH3j%SPP`|{VA<=O%5?fiY;zJ1&C_uFl&
z{Btwx>+Ry=;*K0SVo>qnfmigVkmD_!!XLhUdv;vD{>r|sk7uUOyI86A;n`N}vNtO(
zU%!2O_K6c7OiWCm(O`c2KLtyl3*E2(U)$8&+}YXr@K~>OOKa=Llj`%Y{CfT7%i2Iz
z2Zs3gcu;#7gioD5eKErXJWu=TsA$>d{&G*XNgF=ZU(mh9IeD_YqoWqf{-BMku5WqP
z_@wAnYLZZLhgZj=4^I!v?5gPa^Qgw^SILszaOo<O_XoH9UVib|X5PGQd0T&+lwvcF
z-mYaIUK3_B(Ok(=wtSZD#_EVY#fH}}t$+CX$!gw~*uT3k-P~?GZQ1sE*~sQkHDPmk
zbMy1hTfg5E{PM?r^TKs2?P`BrSnfYx>-_DTH}8JBb$OZZ<-GSnqV@Il|33ED-$`!e
zjc?{@`1tW-MP;b%-G86Y+kd{`%%7N&5|XK}pxBa;71Ws~o-c6Tuxg6U@gKqqXUzR0
zA;Yxr_G|$Qu6LhqZf%;x^lk2K_ajp|`eJR5O+4+cp{u=gs=M~Bs;#LRyBF$IR4_Wq
zIZCXYb&YL@>BH3bt<(34JKy5FD0f*Tv%|CJ;f<@wGW$wqoc~?}itx94ZV6V!YuGYX
zUHH52-JRz}^X0U~A6=75Vfgd)dc0-zH=X%4pE}PKx(0$48%&%y(dNqq=c-lfoXX0~
z>gU)v1}0wJJ)K+e$le`}EbKq**KM4i=PE2I`>^@uOa6oP96h(V-o>uA4J-09YS)uh
zdQ`;XzFtoCQ4x#oou~_M_vQ7xvzgT|_p@W#JKfhGE}Ph96`Ly7DYpD*{SY(%IfKVZ
z--k!G3d`&+>e<?U-RSXtV}l^cjUR9J+FW?WXdA9`Bwi|o;my6h*6a8GvuZG7nKo^j
zQRSx;v)o%p%J0`MKmVzrEBweFo7b$Dg7fx&-XY+0XRWl$hW_%M2L+urw;O*7kPs6O
zbG#5y@khhrUZr?T&mNvKxA!VGYIE*x+}(M;OZ|rV41xaw^Z2S~<<I-aR=#`LXNPL%
zhgpwLP1xqV#kjR=k-%h$=H+{r&(jum3UB6V$i2NS_4~WKJQ4;B4XxbbpH3+EZ>axY
zSNHqv_S^Tquh&mZOnh_mzx7{so-3eTJZg`)c3U3!Kk<lsiTBR=hP!PH&fg8(xTyS9
zctYe?X^x<xV2*yy=NFbbgCcD6$8^qb+-VN48Q09*)F!ZB;Ed0^e~s0J`5{`OYi+;o
z|Gr4z|7u4zhlV~`>rLhF<9>aAfBsmnw5G0Z>ic_pOWx`1zRs;UYnt|(H2u#f0+L?V
zZPiUa+-tbmt3|I^q2P<|{P(+m^2Ar<SnOU@E;w1jxxYc~OU}K?m4}}Tib=H1T^ie)
zt);EyG<k+cr<-$Oo?h$BnIdT^6XwtHsq^9jah^YGTC`xw^x!oY1LjP24h$1ht*q4W
zx~lEcd-jaM_U*^NoUgssbLNb})@{e`ToWs1XFrphYZ$uPFnG1$=8Xr>ToWs<u6|pn
zEiQiM?fX1#A;p$;Y|;#jx3**+-dFqk#r5^_`uqQEYOz;znH=aRX_)g&;J;IFS?|1!
z_e$=~ZtvW0%~QSq(&yTzUY6?X=ca_8(L0oU$g<+2LgTu|FZp-p|KvZv-2b#)#O&zs
z*SC&ZT4o3dUsO?9(Als4{TOf2<3}fYyD!(xpFgW>W^b=qNu-5E!ovp*Q)f$G%gejL
z&XVx&xsuJ)jfQDirpwICB5vGHUbXLUwD~D-FO4&2mTXzTAkw;N(xk2hGbcMIrm4AF
zT0T)#4P0|EVA5>wi}Md|vQT%IcJtNI-T3k2${(M;xxIbb`gZ>P)wZ@9zkN9H>iqRK
zPDQP31I7>W|9^?kHp|`h)G|0Y_+Hg(-MSwS*%?4nWSde?zuIi0*s?;jHKlM;eR0T7
zp38@vs$|R;)vhr-wwCSSleGzduNPPTJo+=I|JJ$h>ig2Guax=p`o6rs%U;+?eM8!*
zS-0)Nrxm}I$_xz5c=Y(9ipm5zS>IbXH$ORcG;qzugqKfRwzjjI#l@}IyLaQ)j|Xin
zb}0G${rPup)0}-%rcYbs>2aa$+8t^06MGArwQp~qEG_OHm!wpA^5l%0Hy&KsWm;BO
zccY>@Sze$acy*Ws8*Adj7c1WPE4IX$&R}@)_HAtD;bW^<SXizUnmTa=?%ve-xLmBz
zE7El{PkNi2m-2!)j3KhioNqV;NG{gkTK?E?qjr_Jb#mFJ|9|SND#{aFjtlNF`(b*k
zdi!<B&3l%#oaq)nX;a?!<weG&<fIcFy{eDzSO%;t$hyjPJMHX-j~^FC-rrYJ^UgA-
zwl=W3Dk-L!x1ziIw1)ow*VpnYcQ&~NI~5j6Uc0s|BI?yY(6Zb^N0xlsKEcq)@Zh#c
z<DA*1t9MOYG@<sbRA&15NyT5aW*u?S`~Qhs@cn-OZ&S4+tSl3szwhtu=U*pl{pjLa
zX}!0%lb>Gu^37c2QJ9nugN${VPV(_S@WRQ!)srlpU49Ck`^1~O-s;1dMBzDm+#GKd
zKM?SU3zYl4xa`B_mGf_WIxZHXCHlANm!VmT&T6&wm-aQSS+irtkq(X^zqv}vX49Tb
zR`;~4lSwWvmT7JRdGmUoZ06S=k1e)mHuv`TZ)@ALM`+Wgt`lc<pB+l&<z&~NG%wC0
zEKE_#ms85uaOY0Z_?tJ6-g^A=r|OjH+Eb=Gmz4<~J(@bzZvM=fhG}VTPo7VI)pB_D
znzg=xt9={099D$QPE1a2Yi_nID|>e1#*BqwvlDZ3yCzR&Jv-~>qgPq2d-qzNJ2!2|
z&dB7fsAhqcL5a_wx8J>g&#5ptGEi`)xc;Q#w^EkZ*G>F%Tt4Q;rq(ShG<?>sE#%=k
zv@z9tPSn;zOKYp|I6I{r3ox<dRb${%bO{c0vP=IlE%@mCiL1JnCX4v&zb3@~|M`Q9
z$368<Jf40c{zgHKTJ^cN3ztTFvu&3>bKbaK?TCKMq(3#2`eYv;`&2r|s<^G^M#QB>
zivp^v9$ngJ+vn(5GRu&;|DCOdNx6z$oU>C?o4t_95&4S(|7%SO3k8oHeJUisUeS6t
zhqt$IPVU))^6ke?pJq!>_kQzMn`y@4#kyu@q6g2MI~P-Z=hP{dsa~xcH+o55`}glv
zX>zji+=8%>kY$^HEZ!2LsJ(i^o;^Y$tX|%yFJ^e1IIF8>ym`W#H%f26OZggJy!bNb
ze%;h5Q))JC?)LE2U9eyQi@3P<p1rvrzJ)!0oZP*AyHtL@bWKgphmRYNp7!qDS^4$8
zc1})SU-4`+i|v_<i(@pkl|LV1HA+hM?C(|mdPXv7-`{ClHm7g=`0?Q8>T(-r=fbSJ
zQp>~EZus_L#ZP-7#V>0PvK&zLo@P+<qhOYKe%xET$jHb)ujBtG{rmH?G-9TJQ;0vC
zxMkEo!{t-2?pP`<EW^2WZQK!+7oL4LpKtp3!>#W2o#x_`&pEg`l5?(aTr=;FsM<$K
z6*rd&TRzyY>7C&g6(aKO?Ci%E*GlKb?t1X`g7T7CRl>6qjvUOkREfD>km+xhe!kAX
zuuyW|yeu2rwI4qOJbt=VP2oV}zS`LjA160&-_9Esmv!dMD)|Xnufi1HJbM%G`}B#3
zu>Abfz0y*7cTTA4=}kX9ee=!z|Je!)MenDli$8pm<N5j7w=J2Ed*;vAy?4)yh2_TO
zU0a3y{H|7;&OUWxN76TajgI~H86i;t4xc)ORoq+z>R$*f4_~M9`Vgy5Y|MvO7n!#|
zNVwD7T*%LP@XD?#?!uM}+u4K}f`fuMczHp~@qA_&JnVb>{oUQuTQV<aTwLU88=~GK
zuszIAa{7&PorhXu3@x30OH_QS%6_wF-b3+d>uD};Q+_|Io1*=+=Z(pvO8z~L-8$Tx
z`sS-Wyvv(o@r%F5$ESdw^Wdt`bRD<-Ed3^rKTK6xwD_{+c2nWrXI#3`X_uGv3fI+@
zwX{|mX9h(_Z7(}?+Pin+#8>B9&4RXVOS^H)>f)-Y!BcZhW(f%inZ)dxa&)Hg%9y>g
z4sT5MoMS)#<k9Y#78Vf~HZ4`oy=`@Q-CX0fQI>)tPdb*Te-+y~BO>aNs90Ng#Efq<
zg2LQRy}Ya<W9Rc|qO!}n7|(B4SMS)8-~XPO|H0+$`f;{Z32N)LMR`M-IU7DdKY#ql
zkrws&HIw}9|4#9otY%pAqhQb8y@7u#&nxQc_Rh5~-&FQCYFqyObC3J&&s|#T{WWH%
zz#)N5k4F(7+2^E)E^BQq=`u_%xH$QZK6k>ctM_mId~Kic_-0!o<KLf)uIjv5JbCA@
zfB7+%|MQD(Z9Q(XfVnfT*1|l&W}^9-4!bFRpLRQ)o~G5*^ofJ3DCxw6-x-&Wbv7`t
z_w>%rJFz=FYpbSil*NTbt<27CKVHw#*3*0Z=%~)Qxu+GZtmZnm3;p<X+9N61*udO;
zS!uR<)V7i(rP=CE&bFL<Wrt6_I=6Y6R&w$ktMX%Oi_@*n&R}#%bYtUe=P%B^uJ>*4
zFD=Q98!gyaAIi!2e9&J1;Lf-Iw|BpPvFg;3*N^YdzE|y3rJ<;zSaL~Ykq9HJ%Pd~$
zvW*GzCI516yC|7{%qU6HT8qO>gyrR;EewoK-VB+XiY+0Rs_)q^n)y(4$&xv<@BEF-
z7JEIf`d#ri-oWoR%WVvGKmB#pYr84pke!`9ulk*3-maHwAo|~@>H7=r*M3h-Pj`24
zVA#2H=agyFlJfJ<e|UH}a(|s|XJ@C|aWO&eAa~yVSM-w7Z`$8{zNNEcv6|cR?}_Pt
zEcJGOxKBzJcksSB>u|e3?OKfM&)w1*Cx3|_w|4*B9dA-?yKIBqjp@$Tr(cHLF_<iV
z`FK0$-MugG-EDu6aQ*VSjgyyc-khybdGX?PmLF`ewE*{GYD=#ld%Jb(R~efKkE|@Y
z%*>x}ZcaYVF8}7)^mr}~-cn_)Q?qYG)U)yNDCwP(FE9UHEO+|g>F#skah}h$*Rx2?
z+g_3MI&70!?x9oLGM686oi+QW$btKyNp#ENX92OXXRob|K6&DVg1$b#xw$zLGjnHu
z|M8dCmmlx$*wR+Rw`uPe*0LLCj_+I3^p3r@!^);(|FV>V6)za3S6UdFT%O5!+E$_7
z+*EeejU4H7x0*UrZm<i#d*t1(XU8KYab&M;ZD-e~yiZ#TFPU7sw(MBs;nnMYz5jOT
zkXKOfXAj@A$)~3Y+k89{Rrdazs?D9rHzMjEJ^JJ6!LcM<|9-LEqhsgJ_Fh=%%qeTN
zrFDPriB{v?Oh2Tfqoaj{g-uVZE48gyH08=A^P6#>)sD}-{Bl~J@9`}LY597IVS$z(
zr>aZrSlpz!`_zgLr_|S)&Efrd{n5p};)Nd@Rn*vu{vS|KQnKm&r&YvgWAnz-C+ElS
z*=B3m8B$ZPs;H-LuB%nk4wHF$RDAM@)2kKCuFYp;W_o%5{``M`tuJhRd{lq0`lVZE
zwlQ>dNGL9@V!hp!zVW&#=lw-hbG}zi+H<ST|I-~#>lywbQHIRfyEboMq@4ZQ>Qd<!
zhDU5=Pv*5S+<RSKcfH^9_M;~$rym?V$Rj6nXNRu#>M6a_{hJFP7sgfV&V2GD$HwN3
zq=7<5;$f$qZ#D%eDSv(AU>Khk%#eP5-q}U2-RH9J%h^_a_;gx-dx4VRMv<SUyKl_?
zZ*yCAdO&8V*8|3CzO{`zch7yXWA_9<^*<}l_AWWFU7WR<{c@>;M8CS(nLjU{@thVB
zcyOkLGj^uI!iT#K&6;IZ_V!fj;WnRX`u2x{{ns8&F)}PjP&nMyYM2>xr1F00ow$^=
zG^3mw26jK62qz^cM?aBxzxTV`<72&t{a@R~8*J8W=<DmNsHk8F2n##5$hCWhQL5Kt
z*#iu!s;WAXo0c4{o9J?+Xv(#;O`or9&e<GyKy$fMP4U{3H$sjt3;kB{X5Dc`TekY(
z{6B5H>JLBG*_hh!*xSd}>!hb8C%ewKtNZfu@$oM&Ygepq-?GJ~?$=8R?Ql6&vupPs
zaV3<Nn*RRw7PNBn=J9naS0<jDV|l0Wxa^lVH-lL}D9!L?oMV<Nb$OXD^Mk+N@2hKT
zcmMqS{D0nlMd!8$OI0gfo+yP}d%D@WUhMYkXGMp!`x|0}mzz0$a?-x>uI=o~xG#OO
ze)rker5t!*5W8Pp{A^0oiWP0o#qX7d>o0!1MH{rhoZsdHgQ%#en|tQvGs_tMt)DVQ
zq^YUt+>d)lI)y9$|NUP1Vqtrf<<yQXu2-jQw0@qSqyL{jl2QGGmf^(Rtl#PqPv6p=
z%kf$2;Dye|5<kCN96D^<)2DrDU21yz=O2&zjSC()yxa5nT({KYHtD>CH#auExwm(=
zpt74uvD4|qX{;NZ+xbAV<xieH107#*tNQo1x60burx&CsT@nkqK7G^UCpu+Q>Q9_J
zU}KZDFim{P|DzLiHTS-hHlNBazpLxU4u{yo>X*Deefk8NNUE!=yHoMFxA*q*^Yi^H
zD}P4Xiwg)GI5AOKI^NpS^5K&wOY|<dq(w5Q`_DVmt-tTYmdwjL{(if?^UbEyCr+MB
zyu8e}=EFhu9$D*aFFKTx(q6sNx-s{oO*Gg2M=2?Gc~=9ro;~t$rrn$q^A3D?o&Rv#
z_TR66Rx7b-=;)*z=@9(!^XJBjk4ZAJ|99JcJ}zJHQ&;yd(*E}T`u~@?7MSpF)@cwF
z6s-CAbo!mj=W}C9uZGU>QG50JHKT-0g+cz_uhR~4x*n0aaz*T8@~OQtTjD$%w+Fq6
zS@5l)bIt#fBiHh*gx~F*c}}>dw@)+aVpmreX!Ga1dGq#b*E4ue(=pVTnQDBRiNhf4
zipICMw~sILo$cZ4d-UYV&UbfrzvfF2<PMLWdwNoD@X0SR&WYQ#WSkb3O*V~`KW3ot
zj8*NfmDuZtR%^AB^xo}w%(rRt=E_ee)$7CmF-+5o^-4{B8fpLj_3P6I8kwVw7P%VT
zX5!%OZvzF|jyIc5Ggy?pnQ^ew<p@WsEBlXU$6sr{-P9Z`Xlmi^@U*I0>v`{^Ri2w)
z+ATBgF|=CRG3Vsg>v7)u>;CTe`E2&b&z~PRvddY#{R`SRyJydy&2@H)ijJ%sSZAa%
zo;i2!*(GoNr(3VbJ^plB|M`oHi$N3KwZFez1TD4Ji|yLKzkYK6=NrlWAD>Q-4~maJ
zKf^G&;&HF}EXBPYChg7a;Tvn7-@W1@zi5TGtlr**N+%_cPu*_twJrR^%oj|;y?&ZX
z&x^iZ4L43XA@J$brx}LHZ1d*LTYi^iQ{CSx=F5?Kn{^tx#r2o1S<{nvxQ&tb|N8}-
zHcevX76X-CpRWY_f4o=y-t?u!_dCV>@ArJ>o2>4C?B2b3ph4L$UrP4<ez*JC4=$x5
zL9^V-$!8_?9nR}?SzmjcWfZvg>g09NatWud%oNBfahmu|wV(M)aCPAPuZo|VzRfpG
zX4|=Qr_XHg@fpW@rON}4$8OCMjj#F0x^w4FhCN>{dH?wNv+%6xb(499Q;LmGGgUk|
zz$hdnv|-yewuFm|Tz%%-%{@6;Jvco4_+)>(n@^I@%rtKIoUCSQmvig*@pjPaqg}hK
z)~s1G%VuB4oao$K-p~8@&8?ZQzw$-2SEznLp<&>5-G+n5??0I2y{_$?+j5c2{m+cr
zy!>LXq{}}&BERqb!-ogY%rt&^V`K8;ZJ?N2us|UwI9Sp&OQfu<OuQy0Jv|*Xo%;Q|
zx|-Uu!rhZ6hrQY<kQT`xD<dPN&vAEuz5UIbH+iH?I2io>K`Y8<nbZXa3Z|x}`ph(1
zT6mk+{LTUG^?RI(iZ<n$2xdBN-D+C1CqYS7(LUhj>aJhf2kP2&!{)0O-2Kr1LgXs%
zq8>lZB*}N_@!h>|A3i*|CUSG#_P_J0-(_Cf!O6*~qM~Aw$zyn#sp6#S^bhCj|4lZ(
zUo&~B_jDl<5tpPSC5DqHPqwtSnr8l)YhBJHAR}{U$6D{{dJc!*EaqC^@!89MSNBo-
z`;NZPb3?wYIrhqH!|lZW?~gv-v8lAX#{AaddPR4~7OBlT4bJU+Pq*F9d%W-WyTfPC
z_LkqPWM^jw@A9^-Hrsxu$b0g!|G8x!w+Ekbcx>`TeywiBt1FsZTwGG|^5@SjUbbwP
zXQa!m)oY{or~G{=8S&Nb+{$xbcf{~5o9oA-w{zagV7n&o9zPAGq@8CrF))EvNS&Ew
z%B`-x{8&*~csOXS^2<9rA1+#O>Xg@;w{P_;-pJWjG0Z8uU0GFS#qjXq!}Py*ocV2!
zw9D63+%lVdlI82yJGI~MiqCOgV!LsZ(ZdJ31n=AZeo^hKdfLhE*x9Qt7tg;-*?VpN
ztyy}#zt=^tt&el5+noGf|BLhz)7+({GjkbR+FrB&o4$Fo@!sn1c{O*}Mw|D^SQZ_8
z{Ojk>#O&<T+wa$%UJ<yM;m5bz`GzxnzP!Etea(F9%STtKP3B~GKb}^p)9Vo(93Stz
z_HFqO9-qa#>P<_{9_+a9@=ho{tKWa&Ei)E|`1!>=DoF=p`kyAGrq;fbb)7XaQvATQ
zlAEd1KmPmu{_^hfd>I*;if=d5U*6qquBWG${`btAo0}`YUJaLyPfvMTaCB;N$E%y~
zd&GBjZE=74^k~huvm&Rg)-Ku;ZhGx%!qlYx_m4R5SftwN>;GkcnVDJh<>GHQchOAY
zf8VafaCOZpD_(q}b<+)|9VIV=K$GpD(_3n5Z4C_#|NQxUzW#?~cJ}Mb>!i1A-=1&5
zs&na_YX0w8rR?$tR#l6s#=hDh&AaWk3}=i@tMu}kRj+@#xZINH)@=w23wy3pqckn&
z?5piJBMrEN?@t!_y6X7dvo3GHF;vO!ovrQmU!KR<YGFr5j83<1gHqA1S+An({ybsq
zvb8(9EMD+v^TFKxqNSd)lEts?e|cA{I_IyPrl4S^a|na0&W+CGn>F8l#$G9l?2C1>
zTpE0^cE73F?cK%QcWs(>eQ$W@wp>JT;<IH;8cB(lwk_Y7b2InGw|hRh|E09vvwt^<
zt_jvlKlI_}jUyEfXLcSJ6r8xtn>Ap`+|_H=JYD_$*+%<vwYupt3s;rPJ~cj2H=R3{
z@7{?SKf*V>OXc6&<EN#hwAPh1V2SK0AN>cP&Hwp!o}T@K*Vgl9?^lZm$G>v<zn=P}
zI~)m)IDSh?HrU05=h8CngkbS0Vww7<POXaEnxW3Ue@1WkmGF{%n>v2Yd=Qa*=vM;6
zVy*c~x4!H7d<=7Q7oC_E78d9E>*Hj%;}g^@X2#!mb=+h&Q$$F}kylq&OPXW|T)ler
z&F$^)*Zi)kr~oaJm{;+rGt5ULDQ?r|(-FUJp0C;eL7s*0_sj`_Q(fv<uFNbr!;@Zd
zmb;{MK2v)99XFR-7U}Bjm-v=`ekktU+o$B4l7D?ydg_^F405(rQ&z9vH!E~?SmB2U
zj-WQp=6BW=9}?<*y<8sVqn@;<t4r#do_F$F_xKIJFI+F#Y16wwJIiB-tWT+$)w~|1
zeXsmkD(|x7xh)r+c+H^f2g5Nw`GgXl%;q!87~0y~Hy1v3TeNs_XLon<k&ey!J#Qa8
zxX^Xdr6({f?Ch<r$0PP9n7W(S_-@neeBk)=$Q^Fy<ky<z1{W2VYj>8`E1h{9<|7w1
z)y>7_T>niG2X}XOAt52D`2QDY?NNFg7#nMQ^5jjO_#KmN<Mo$WWXqb)<$GYbqG#Xw
zYmYBUf2w``@$^fNMOP=66zvdQEugEQucRb?E{E&E%q2^gZp^!DWn^s3$-|>!XE$%2
zZMBr_>+)4vYk!`OuS@&zAVElo>BE;RJWJ<97Z!>}Z=0i#>CCp$e$7IapXoNSWyMMs
zvu7PFi>b<FZTzU#*Lqbr=EBT**S24{`it=mQ%PO8i_5HIIouCyzu!4*{eF*gZLRIO
zbLT=rLIR?rPhVLX{PRIG|Awum^W7tE+_(}L6?OLi-}|7({?cIe@}%Uyl13^mfs3t#
zWZq<zxEM13{3)uUn!2&7)XMXI?tw3-(~@HNf?rNOwT~luRo=?w<t3tv*`taLb}?<w
z@>j}QpFZhqu*L5(1FL-<9b1&sA{p%e|0%v#_dECBm*w__r**dr2nssJ#>#4ktw}gF
zMbqZ*m&<#8JnD8ko|BRqdp>(TFRRqL+qZU^&R()aXWzdn`|tPnbIHrQ3kfqz8YoO?
zX>s`V<>TRdam(M`+PrF2R8UaSjV&)NW}DAXxZYNKL)LfM`rCm{uP$?Z*MEHBt6k00
zS;u=9=ADrVaj)9$#ATaPpd)?mY?<-L@($x)*&Q7o)~VB24Ky`7Crl8SSNrYev6*(+
z+1a4QNWJFwPW<`#`Rpo&fBNd`(Rw>oW_asyKHGRaY2}(Vs;W;_qPNXSxV%i~UPZF?
z%a^W4j{KM~LBJy^Nx{(2&c&_j;fsuE^|D2BeDZd#K|x|CPx3ykzyHjnYG=xY!^Z9N
zQh&dUsOp%!*t&4VX4}tMS`zXC2ZT3<iIlH<;;_7k>(pY&H$S-U=Bzt-?C!l6>y?$1
z-p+|M>(h(f_2B8#(qotRfL7igY+_|wvdiMzw`)g^vI>ZcANcaJmf^%n&E(6=bhhPK
z9!#JAR#jECeX{!Lj=pbdh8q`(96S2+^48VrWo5H8P0ZQ(#WvN|s%dIkE?M?$W9@Ix
zH-4!`7An*8`XYU_JQkmOC9!Outw(R!6XV@g-=^OvaBh+BFWYoTWZJ=V9f$uU6)i9S
zTjF-prfYWghKupuE-pG9kzxl<PFDYX#`ye%Nt2w`$1T?nsCsaK@zJ9*udmGT4HdQi
z|5?6?jsKXnk&sXQ9}B+tc=cm_Zx7wr7%R11R3v0W?rqOWlQ#W$Hk<j+&-3;Z=f^v`
zw1@`=#<{px3roNDuc=|!x6e=a@6?vI%RhgA6P+-rXwui$#y9u<Rr&qxX>xLIQbviW
z;kw8kJ=+sguiaj`S^v=bVj1<SpBr!QW`EtCYY{f%)RPkn_sC1I+*4gra_>l(eTSa(
zA(8f(EfKtCzqGqLI$DipGg(xB%MsI!y7J@Jy?gUMK0bbVZS?lb-@H9NA71j-&wW}_
zzvkSjuIBso=g<4wdDiCY{wpl}ar~H&fV{s$jg8;Fea~eMU%uR!c-TqOOlM1Bw4)<y
z_4j8RtIPGOzd!qUeZShq+-S3R@4mUXS6^N`TRbrEo{MYc#kI4=9Ub*<+{jqDo;xr!
z^z=gK<tI*PJp1r4c*)YI6Q@l(e{XMPN{WcE%p0%u68?{xx+U(s7B9Hv^sw*j4Y@)^
z14YL52Wu^b>?S-_)zrDQa|Xk02DkR!XL}zgwuG-w+Wz?ans=#(Ht$m|{H8CII;&;v
zYOXyU9TKN=xE3s4tSl!d*SnsbSE}UL-!>jer<9bG?4wrtrDkR^f8TCr5RtJs@Ud6=
z<gG28yqnV|?#>opw{RhgnwpS+e1Cn8PTk(><lOY~bA`6HvJw^s9gWP*QroXyxw5go
zo^f~C(+&CYjGmsye||U|D`OGh;p)oE$av1h%}nIb1cC5Fhwi+*c)0yT0l$pQnP=;F
zhdzBaZSvI6Qy(9z%2<b;xwzQ%&E46@@9nLWu?T3`z1w!-!gVEYUii7Rs84R&eK|3K
z@7i&`$=hqS)x-0S-@GsX{$Mlb-ltV-e%qe@H0SJ|t-smp>^_)VT`x%s+V81yHp0c_
zpx8Ijzq5Jg8b?0PUQ~UzV%^5t2?1<Uf0G3S1v693dJ}GK$@H0RcJ_sY@3Wg*wdcj|
zzVvt5Y=#wU*QiwAHtWm3<8iFte$tmm-BX@Fdvtv{|32HQ2ePug_5c5sytpqv`*Xy@
zBgc+)y~xO4w0Lj*_qe(`)|W3`mn?f${J?<`l;5&KtyZqAOi7#e;N?q)f(_h?ig_&T
zy9H$4col5WUbrx?<i&%Q?rz<A^Z0gbpEz6K)oVrb?LEoIy*&K&m6R9HICG|L()5Xe
zK5lM;GiRz^xpqxh;)PSe2JV0V&atrXF8cXYw(`fqI+k1F0sHh@&+tm0@bgp4e;U{I
z`gLJvzq*0p#1HoWXY&31wQ=(!jr%$O+orBuzd8T4onHUGIVb<Bf1WRWUujE$_|xC_
zl5T$#kGOSRELvJ$C?`I7)l0QEYv%U;Gwkf>_|tb&<bd(Y_3PDbZRawx^F4U|+IxH6
z-CK8z3a)+o21*w*X584Z)<nBo_~gka?{2w<1qt0wKfmn7i$I%QB?qmwxc=XWU=kMo
z`0n1{J$~~4kDWfvsISjn_5IuLyVXyhn*NWs)KW9vJVQ6yZ^FbtA3r}yRn@B^;^7Y;
zC3VlAFRZ6mwqxhbhYu6`cki}6cW&E`oi`u9%<P{%+g49++m2ng9zIHHU%OURP1wQ$
zv;e(f?p^u$U3!`;pIuq$wQBWisn1iVg#`y+{;+G!npuw?WpQz9YiO)cFy7p9=8RBR
z_i7Ejb&ED^nDpq8R!;6(DeqVh59ft%@86%ldi}dwKXy5@tDoBJKVf$|e`WPIlRuW}
z`X_gnPtGwC6cBg6aG;TAhAH>@6CQUCA3C9VGWF;^(V7XrbWg|a7Pro}KK5PmJon@H
z1dr{CJFbKtSoi%zq-n$Z>aY#PDVDO5ry^dvzc^FilM!hqC}<d;7R@ku(j?G%KPOL~
z?7e;G?%m2?FPDQ()#LTKR&tJ!u|(3iO)vSFN#1Ik(ylvqcb~kyd%AG+_DN>-c0X6H
zys>lVLs7}j@{o|n^X+V_9!S+BmiJm&-4c*{=UB1hxcs~D*jV?pG($_vr&Fec1jfYp
zIy$ntx=x)kB_uc`<mg0Y*WUH@+Pzn=Zgp^;sI9SL$*NV~)*LsOdEn+vF@ApboE)DS
zK58<uxdmn0j^5h!aO>pByzADL?bv<$@xw&_kSXQ|53bv>+g!w7T-@5m_U*@SWq;lu
z`1*B@Rn3lv&u7f?dRM;kjlZ{Y{e8Pvt5$vZ^)_8X(sOy>;t%ic$*%9{I5xYiEdAZH
z$4~krzMNG0CUf7p=6OY%E8pYS)%(@<1=|GhyN3tuf1~zo^OPkn<wi-}FH(0+-CZG}
zziZA<?(U9`8IqfI8fMO%8B_Ums*9W3r}g!JyS?>xwm=W@`fx<p|G}$Qr)10TB$k{>
zOMU;&@4|sb7G4>T^YQzmV|{s9e}A7meU?{Ul$84ReD%_IF`q79TCh*<`2mMJPR<`Y
zJ3%RU`T>WSrlt>FU5Bo{e3WOhVe8gK$?oM=WhMFN)?d$g_4<{DZDG@&Eq7Da+&F%(
zho|e(<&*!vrl+K4|GvNI&R%OlVYLUMqOI=J^=7Q`n?Lo8_Q}WHPxK>a?wTZD_TQnh
z)H1oM@8Qdh{>COn8teG>uX_*_%XIs{@7Z(plP@i8;GI7EfZYU(%RI{pjK5`Mnh6SK
zMxWWlQ1|huct}{-rizb`j!8R%4rw&K9^)JtDVe|jZ`p3`hV-P=<mU1clY190F5e#*
z?|<^+W0C(+b)SNQEx&y}-@D%1$heS~^Pr^y1ITyIP6eDC2M%5qX3x)$X>Kn3^6l8U
zyRz*3{65!?*=KK9w`<lVVRenuCl{{TF=NshpDtq~4ZE_QNoRb#`sA0JXm?LqqvI16
zR^jgY@a|sgb&ifKYAP2VZ@c}Wuj|mw`~TM*U$JIo%3*!!h?%=4rB+Yds9h}n_wX-c
zn<@+LcX19m$0OGG{0|oD?mO_!e8r9bawk9T%b7K+zrEC4@43H=0h{oy$5AdWx70T4
zG_>=}r~UZwaQR))KeIh2s}=r!yIp$1sh$}=J6KpB3W>NlI30R_Z=Ig5s=e;og%+u)
zfpaE0{@Yg@A|@6zaXu&zrpVa)g?e(TX=}$YF%`VJz-TQl{^rh|f)8JgoIA^FEiS(1
zt#ls8#%-GqUpxAA&%3yP@mr@(4G|R&4h?cD_2ito+%GUNz#+8oW9E8oF0Kv5rAP0b
z<*oMj2bsppd(_lIVt?G;0zRH2stOF#7c6Ldt#tn58rO^+Z6)77-d%HN_aymme-51g
zU9Wb<dP?HN!xdF;F2`JZyXpVAPk+}Z+aKN*ZZUOx5AWeaHwry@6PM-rJPEWaddXT_
zFDNKjoHC7dL-zG`dw##$4Ik;9U;9n+;lqb)s@c*xbLYOiuwGvF*Vo^VWnaHusiCvP
z!glVaIdj^a!a`h96BR*@kB#zrx-$66_3OdmvA(6AoLfUfdAHx6$3K}fySn;KOw5MT
z!h<*O%b(A?E5)^Jb++@vlJesRFAJyF*XPWgU3Wa^+De_UceyhjMsF-<E&W=`(<^hz
z^zZtIe`nuUzwue;x?k9Ir&sA4lFeGpEdQ7&&A7Wy;4s6x6vcZkCYG~1Iy!b5oMx)H
zTYCNDqi%hpnjZ!0cD-74c^zZSjsnHc&(0cKDVds@iipl#v~JzG7aHQ{Q?e{{-@ME$
znbbXP-u!d3wwSK@pKAM>f8FzfbBSy%{0S~!IOJr1YV2*QPW-j_=AlbEH$JMpshIp{
zL*JVHr>5V1*Z$J8e%WW$cP;b&ZdOuK%AFD^=8&JC587we%x`yM^Le}5JMP}UKfnBb
z?R3rHWfC*i9XvHvThg}5q^#`QkuUwKyESI><;nK+U0oM?J#6x%iB6Xus+h^&JJZ%I
zeZp$$(Fg0AB_-@8yneJ!d84-y-?rx;S1dU5b;I9Mi!C!Ay;F`b)t$JvFZ<=$vv*Fj
zYt<<!U0OFYm64^RvorDPs!$Pe@!}^Z1o!OO!@<Mz=kd)sVI@DGPT%}Lz$!e(vMnl@
zSN8vvi2>^a*h(ZFYMxg-vN|d#D^OdP>T>Rd$34MqGWQN$TO56}qCh#iFX!O#qwW7>
ze^0((*=Vh|v-yYL#~V?%=iP58y}BWvF{hfhtFK7wpPO0Vo<`Yi+%FFD+MIBl^YgE<
zh^vdsE$PiV4WXf-cdFm-?U6R`1D(>j*qxt&i;Jt`%SHE{U#~@<-xU&*y>Zi~L-+2<
zO+MKYyVv&T`lpj?OlJ17n{TQ)Uo<cJkBqwC+y#^U)j_VjuG!aej`IuW+vdH#w<9ta
zn?4nJzQH_O|D^lm$p5FS%w+C31Xc>xI{%(@LA6oxaJqp(&4Z(7H-$|<)OT~jA1;gE
z!S~*WU2~IDxcN$VmvQTD&qM8b&*j`*T$ao=I1L_1dUk&P`S}08u3z3(T~!qn8hTWF
z{hp)>#y|fpZ&?{>)Ce>m`agU1f;A0$kAL6v^n{q1%$)<-+VRS-L&OASl{$DjRJ0Vj
zRy1fR{Z)SX>^`r1^l^I&r{4j=;fEXFFz48An!4n$=bKY^T(iQoT%WqO{BFH$zD8ep
zk^6`G<bVA$7D(i*ne{<Cs&duCU;A>`H^s}ZI#zpV*#Q+ZqwaMv2WywS3R&OL5uvhK
zr{VUt+~fxb8h`x!`>*8A)$sVcX<<wsOFpF}{BU4v<4-yELDJ#y;r8;>cS+^X^1h|L
zefpf)e)6=bZe@XHb8D@Ig+-i8984zuo7hs-F7!&&YexBvm*<xo7jG@yDs$4>DJo2A
zW#q~?XK$UpxM#79w#BiDdz34zDle&T;s1O1SMmP~zh8=8>ON;TcjLCKWzPlYSzRfZ
zRet`sfKAJ;kM}3YOgI#^>{8>rJ12^mUf#DkE+i<J*?eXbLsVqs#L1J3kA3fxv+bH1
zdRx=^zkR-VzTVq1&FN*kzifHC{FML1vPBCG-k!U2cF)<*9_RhlZSCj2x|Mb4?;*~w
zT&hR3TLjJvFxfH{7MC18d$3obU!lpSxnN^?=02fPwx?I0J`s67Vd8wpxJ)@!QPn3?
zO!k~RasENXLBl>#8Rg9e!s*rNyGmcUeLwK-3&*>ID`o_;RI*&$>Ky(jCi;cd?mMv?
ze!l;3+FYPgH)j9Dko6&9hP=^pW}dLIDvUfW6Yb)%gxByilZ3eV@imc~Bev(=&0Jo!
zdi8415nL~BZ(rZ|GOBI&V(X7{AJxYee=9l8-M{($5j!I;DX%cMI=1M(oP|3U%?N(F
z+#;-?XYx_?mFw3Zzj#g1Ki&V1?A^lBf}=<8v5HrV%e+1J{!5W>F0blTRgrKJ^M8>6
zVW2c!`nA;Jwzcpp(XRe(e!Xvc6}u~hUx}VtdRI^NhVhJq^9fFSoIVtOwETW>mbV{Q
zP8DOHUi-ZAL%Hl8<#tDm@)pji(R(bJw1ZFhSt0Ypjt>2@t{w&kX-Uu>0Ua05Y+~q>
zvz-MRKLc%8Jj`o;VPmp8XjRCkr>9r0TbFinlB%0~PH3ZCBTE&_zlV0EUrVQiObG~z
zbaISjTz<+wFeuQeFx8NCDeIK5sX_H}`~}-KZ#;bYq_8==d5la<L2<$1!zY=`-OJ~^
zoqP5*+q5+*H@?`U{NvgCzF9Co_(8x4u6NHh><wF%zdRlrQ9Q4lv%8}sf@8Bz0|U31
z&V#Gr@lQXWw|~BR{k}uTkGE^D+tCEt9H`wmr*Z1ZRS&0ZSbW>^bkgkd8s(fBoa);h
z=l@RpBC|^7O~mQVIS+k*6`O~DWc;>6a&Cx=%MqQKxr|#jZhUyrUH<7scX?B*t{L6R
zrxjkhp73w}*MA`Ne#2Vh>YrWmGaT8gio|b!Sho72r>l$0nOQf*945NC*ERH>cPwN(
zV#jBj$1Lscx2aveVuB4{0qcLYNgv(RMFj;jh0lB|yLH~~chA4SzaKw++S=ZJJoEqV
zM_t-Ied@aF<oIe>=YMN|TJCU#x8Sz^h39rzxj7L>C-3oBQsjAJ7Zm!>#l=OhA@Ur<
zyPKQaR|YRHy6kJ7n4aD~d$#mqx86ldmb9eLt8DX}tR^WN7<K6*?}x|A0rQwY`a69I
z*^sqk;$wsCAC2sV2by=^Y*e4i%crfRbm`lSRK`F5e!uVR?S1;V-~QRh<MPWlZJH!$
zEG4&O&a7Fd=Gj*B_-W`qs?UGtF^6;SyF8sb)s)RGzb#HhwSBUw-6=cyr(Xi7MQpnH
zkN%5JVf7bxb|$7BzkYqXb332uKJ%O#24Xr92_Yt#oG({D=uX^Fpwq(JZrx{c=kD+9
zpSRCG-{Z;S_oKj`{l)RQTJ=gwO1=rxj2ray^qxF@$~a-dgah~g|0_Rr>Qq5d(W56P
zCqMscW1Y!dRDST*ap`|={%iF7=gXNZeP8d1hW89Vy-c4+#a6~=4s1|TQhM7SDRw|F
zcGrhjtJeobMtauN*!1=F^+=g^?bu=Q?99x=Yq#IaDsjo|0;M+@nctjA^38?ujcYGw
z?#_A6Jnf^w-yPj2YZ`T*Z=clJ(a|wycBI$=P$jj{nSIsj)rEzH4_B|>_h_QK9BAL{
zovPPsZNA+|c5|Q7UHHo2&mVP*T|&R?I2PM8vY)?PwsJ|w(L09?%?g!Ib1I!%0CwK=
zNHGV0e}A`LsjEM%%*>|EulsfKfXgM7rIEbe+uqLn{5opy{y*z}Fs5vnxPGRWK;fOU
zWow@(Dk)uZI<twv%Q~=3$m~CF*<NnJ$q%R5J`nr0`)=0CBwqi`Q@2YVUH#?Rv}@<J
zl$4Sj&n#njcYAyPL}hoQ@^>+Qb1V*SK5tijt=3mfc;CK#J+ju*US3|FoVwK7>8w|(
zVos%G*_k%I#|c?R74s@9x5)(koRq!sc<=5T%bx%0?C99Sv{|#k&(BXqMdiV}cjxBW
zR)gl=KRr2_erNl(ZPU)2@sX>1BG}Z_G{Yd#NqhNJ<5jEM-sYR!c_3IM8MB{rkJ9;F
z)kg0(H67pCqVD-5(e{?Bi_4O!Gkh6&I5{7FK5x&SaJY@Px18z!M9{i4e!CwItQRs&
zpKf?vd*f4i0cX?d{p|;iY<?H#DcHSZ@?(`^VQtPO@!D;of`WpZH5>kCe|d57%d4xe
z=luTp^XJ65bMJC>J~{I$@%-@(?>s-eU{b!<=2ySR?=xrFh6YcT3;nx2uJy_(DJiiT
zoMw`ck?|=g_+a_HyRR?p*_oMZCwTY;hx1n3XYM$6{uZBGElZ;Ext|;F&wFd$Bi{LR
z-n8?YN=i!UDbrX#)bvUezPqG&_RWFoA1(_gyk}#c*Vy5i@au8*cP-6l)$g8aWY0Xs
z&ocRfSE8$n%M+hlC5%(Trfg)Z`)54m>46FRov(L3|GH5oDDr@d&C4^fImbEQi}7hG
zDJeZ)#H3OG=7-yj4<=9Ewf#_+mV1(uTOKEW_h`(%bgStfM3^g<v^IBjbe#AZ#5l$H
z^gXuM|CrRv9qtGl{IlL*x&Ld$>lLZ2{TsV0V~&@%818623{u+~z&Pdd(<KLvJy)m|
zJz~f9cpp>r^Uwb(SeMT@&$3GMvEHOY)eWp*rAGr8_jpK3O4e9?FYfB*>g~H^vuRSo
zXK&u?zrNNAxb0*ACMRy<VtD-Ll#3O@2YGc4vi%n0(gtPXg-jI_KYjjub4#M_)TgO#
z?wPahuls1dQ})-nhCunaf{)A=ZbIBMJVb;gk7`F<b#`$%(zB8wZb{tUs*lH_|0n+F
zINjS<RA_YVz_RCx>FQtVS=Rkx%Zb&?T9Lcwc#&MH$oh-3XV11=(b3UiVlL|7U0lMN
zGlTP}<c0SW+h$wqJ&@Y}|Gw0`G;8?+<JFuC@{QR<1qCNgTf~&X`Ret9>8%sKFim;x
z^hWr?W3vtWeq?`nwIbE9ytt?L&M~(;oSDZCC@CpjniRrtd-JQH8-GC!S)XgX{l%U8
z1lQ!uHq%M1IcOSE)RnpBa3lBrv;Y?um!8E;H{?Q}9PYcxd-S}ulwK|Ct{z4oU%6d#
zYV1-)*0B^RpWb+I;mb-;Y7bq>uuc8v$_;NzZ~WG5;cH#JuXRD=S+g2W^%;jbm|h;Y
zxObfEb((avi;GKCKUYF@cr<If*ulQ-3faOgcNv1WH-&Fcv-Oc<|1l-7<SCciXRBpt
zGkiq^1qG8=Fl-AwdR)ry^SdhX7-xlN+uA~{-`t)3H(+K?qF%Vr@mijTFVp1XK?YCf
zN{9}MW^JEta_7dxeQZi<2V0gtkiVVO?vpNCEP49r9-sKU{Ed%0IyyXF2Qr#ef8||W
zx}=sbv-qH@MAEW@EBX%}-0a$4(-B&8Fy+`sy^B6s7n3`oio+|brShJ6{N3`<vMyHr
z(2}VSuI~=zn}2M3&FQs1DRK{ca;7GCfz$>tnuwR0@}A!O_CHsjPHWepw%|SC=YD_n
zyLWB(%OvyppKZSv>2h;Eo)l)iuA`%43!kWi@?0wx_i2YOKAo^nYL1n|k(3=tdMrnp
zLtp>@x@6;oqjwI6OcU~PS`G2!Jg$W7l`9+Gq@1|Lp}x%_Ea))v?B;fd8ypf}m?~T)
zr9KL1|7@GRvu!=NUcF@~dSF^Wnb4<iW;Qb{^Yfh_TJMyd!>pjd$i(ijzkQ*zy>r^n
zb59hse>7?OfUB7o7NB&}bY^kwmO{U4p&zcUXiNVrn(p9hSy7f7(RNmy?a_axe}xa;
z<d<AAwmPCEX3*JrW~uh#-acg|B_&-S)(w(Zu0}h4@qHk5=R-i+b%D(@Z(2_;xwg5%
zGv=&}(vC|I3%G8%c^ejsmYNBa?!9QJ7jc+NK6%F^^Ufz)i@_13z0t_3K|;Ab#O^Vd
z-gEgc53Hc#L5y1*SY@6G>!ox2caP6Aw(0|gqLHWrckn4syF`}SopUSX48Woi4y+fN
zLIMw^$9Sf<6>AzpoX8f)xJ6)Vi1GZ+3V~x&_hgpH2nq@sPI$+(jp6H+&$`=#yj6vN
z@J+7T-_g<G8qBzbVf7DVb&o`;*BcJr1G_!RK=eSF-pulw2an%5rzTTi4z_Ftqv(OM
zHwvdC4?ezg#LI>Q;;<Q<u{_uOQa5+&?`T^+(^=tf4>*|8Tv#{AYAMd%8FO;!nI+Q6
z5SOL7v3^j>y|tzDW3pTEqZ@&X7tdMNC$;a1)UF~{&NC1{%}^9Q&@Cb-cdo}>?(p5y
z$6shHk36^dO2EO4ICHD6j*gBQnxY4~pFDnic<FTBqZd!!e4)`>_DOU1jN>Bvj!0R9
z1F>V~rPu>+j|g7d)be}ADgGUTIgl_&p2e8M{>kD1lbTWAcMi3K5Z^uvVYt0RO6%vO
z?2hM*i)N;P)n+n-M4#F;3ERaS3U+fB6cn6j=5(E5TjK5+?ppE1=GF!)Pj`28oTv<9
z%vrqY=E?7O4wu%n8`rrV2P<{C?3NqA+FEn&YRoC)mcq`9g)S~GOL_wtbDG79%^i<S
zI?xO?)MI(W?HRH)E^4!P&X$FWd9iNbJ^5VWbj1wmh$h=SsF_~N8*X<<Y5i={RQc2)
z_e}>>VlQI4;imIAan8q7gL*@7_-rY(V!gw*Wa9)Av46kz*iVMq9L#7^d^F{wY`H<B
zf8nv~V6R`|dm*wxa`p0gt#_Pwt_z&=0EeE3^+HJp<7r1;i%dMYRmTKksIpc=n%3;t
zKPP<ho~q{*nt+qU7G*2eoVHb(&$ZX3Yn;E_I1l2`GB?%>JZqo$@3_!t@y-~c-`R>a
zCyj6OERkmg{F)G7mU$UBq%E10Bvz!oxI(nt36e(MPC0sxLC&I}!M6I_pS<5sr^okA
zo;;bcGl8}La^t)&&(fUx^p%v9rX5V;esDd${w%lt9*2^WFPXO=KYq-s+2H<T;@z5a
zd*9@JP44dK=t$jogNft9_Wby|KOfx}CkOai-Y>MC{@EyxMN-z?#l_{8Wh`?BTV0CU
zyOxX7Z};{oDJdz59axmkQ2yq|!3IX=4<9}x9B5#?Q~&?(j@`SrXSL~U+uXW+$LzOj
zt6~HN1vkdL-N$gR{C@3|XU~`tQd5uK*;&jeVU{ByYh8Ba^y%*8<9#1Loz~x6^))MO
zecauwo3B=+3YHge`ag25SS=gw;^Lwcy<5K_c2~*4<Hy-EG#d85yuaW6@9*#VHFwv?
z+gE*k<yux|CTmq<@i=0B%_q*y>F3!NEL+wV?0Qtjex7UpzC!V-x}DcoEN)}8sS2Dg
zE+{CtQ{wGD2D>j8oS$!<zc~4D)oxQ$)AYOQ#>SJEELn1S+u!_^djwi#9=gwam=>0N
z_1}Lf7f>x8k@FdJVS%J|nNIAkl7(y5^vpC)zqH(6zNzV4o%p-Z@L1R5eX`Q=&&5PO
zKJwO&z4B4KQ2g)C*$%&AuRM1J^>3yf6*~YrH^W`7lEvKI{M6~wFK=#E|NQ*?|HJ29
zTwMi4MX&y_`uoE(uKw{^Zo6-K&n9_GUH^2JwLT1#F;?nqW6+D)G2zmsAR}Yrk6*qV
zxqf|nXkWCW;^~SR8~1eU9$Nz{ww0!xP2yH)*u2?TP*8Af)tS&gtpRKodpAO2W8(dY
z62_d|<DP1*{yX|Z7BBAT=;&a*?4_`F$-Js*1@g^5jq_Nf!SSv$gDXMX^I`I-lh=*^
zgF>LdiuDecmc>!7c?nGOlX~ZZbIp-MnQR+G*F4O0l5`PwlaK{@)Wx_#S9f;on+MMC
z5~p7b1YLs0aF$`)j-_|bGsqonHh|d5FpDuKu=-~g6JH^-cMmvOUGgw)&|T8z74|_w
z`N!_CKLViE?;@rfPG%pu@>qlqZw2QHLCao0#_bJ3ew+HH@0fWNBKA}EEW@@2(=#fQ
zKC)c6{z3zkO7}08Jdif+a9o*j|I4WNprmwWN*crLn?-WT4E>M18X!(P=fS!`QZ~&r
zGDo>l5@ML8w&;PhAb;D_l|82`*sNn91$I%GR>Rp8@%e$ythGDNLaeCwFmE)OeAVWt
zM%+=ZY>3DHD4u07W7hsHHRq%9q>oS&)xl!7rSw+*(|%eS>gFzJ7*p!2yLD^nl<-&c
z*(ZJuOfO;B=%Ljhp78e8R-M>gTRxTsdP?q8-|X>k<FshEIV}GYV=M%XC(bOK(X}b4
ztxqPsL}a4b;`<8{-P{GZ7c*5bW@TlqSg|6bCN?tC@p;F)hR#{DW~Esk`{tYd@}9b!
zb#=R1|JM5RWnJA|FK?)F<=g*P>n~R_p1bN)k&|_K_NRyo6VB@^u<+~8SL+WAjdaX9
zC02EmH?J*aL-FgXRjXHbyt&AqF1}r@zx>AmxtO~)A72XG;CU(a$+hHtbMxZh$;Y+y
zbss+17klK3Z%$iE!J7|^3|1^{X5RbagMvSN<2`Ws`1+H{j4Jst&gcIzZ``^y`%^@v
zx_`ig>An>q>(%;01LKa(ll6?4x#q=WgC!>)J05=Td3{Bkg_Zf=lPsc7Q{UX*Ja^t-
zb~9%qi<zZ8n=U0;wYi&CuDLWx=~9_$a(4FhoS)nBqr83gA4&UZtEsE`=!E{tlJ~Op
z*J@wAem%QJW+HcD)uW~5uhP%$V0Hh!?Ej?bS+{msojRp`Ztr8(4`072Ro*UhI(%rB
z%{9@*ZX5INp5OEJoAn)o(yYnHe_yx%?^*RLFs}CPSG9gt-k<O0+RZggK5kaI=F4Jt
z$q6$KY<wJfb^^~K>vB*}eofTgwi`QksP&h>K5K5A@gX5^_up@69@i)2pX5K?(b19d
zDZ;w^-IHC}>l4r4dltF(*x93!4Qp?2Gxy%N`gr_N-r(g%nU|h`E#i~0acSq1on><^
zeSY1k>G5?3&AIpIev0`0{r&R#`*xu76emx=|K#I>hu@#PZoPkLbNYEuB>%5lCt*4%
zo=-NfE#<?rH|95X7OUs)|2$u<e{1UJv^L(oJofhc(@sBs{r2d)y(`ats@|0PIqluP
z*M5_>zyERg?;IJK4co3Q{dsBADecu2&#v~HFy9cl78bU{%DlGiasAsnJ16_iwMxv+
zzWrol-EZ;E=Do3-pX~X+?`24MxcTk!e{VMXfBf|6&{D}`-7lohU0WMHTX*)!6s7|w
zFD{HcR`d7k^@5_JtZg-~udi1(F%hxez3jjI_J6g%H>7=imG(cjEN|KTyYBLJ9lLi|
zZ+`0S>$@~KLgU&s-~Gw|K|ywAYPgBFS^Dw+=YE+#fA8tx!SU_eH($Bc?%y-6t&hK-
zbMxJv$9!5^TC-AZmdDqZsZCya^V8cqJ2&5~^Ji00+mLf}Q`-M@pCy_h3}=0c&&=2&
zqOZR`O;+E;WXsKCo3?IUntgrUS+lreZl0WZ!Ta}f^7H3!+Xy;b|I$+L&Ar#}G&MKR
zF5PqD#ECTN(|7O6mY07|lU~2m^!fYFxpQMT_dS34@@7u*)|O{~$~QJQGtadu&D!?S
zWmfaES)hVZrzef!_D0ZcQ<K&Gh2-nMarZwxbFcEb?5WeI&sK$9jQRUm{{MnKd*&=y
zps;xH7EMP-$1}6d*GKwUM$K9myW1%Lo{fyGY;T{^rL-4npu$m*`{Qk21uIriJ0~eI
zgaKj+*8)(f-WtdV>O5^U&}sk`hGK547nr6@ow~93xnG~WeO}2Fvz6=C_1(D>vp9JR
zXK86E=<q{T?`Z+y;pruF%$BcO)ph8Q)8gbUmXVQ>D(dRNk&&68633Z!!`$D$@Bi;x
zzFd8=d%v2N7HHVXEcaGQ$r`iNb8{?J)YPP855HNubm_xauTFh<cv#XrPv+aVZ#t2i
zj=YG-J+&rs^Nd?Ougjt*&6pu^=+L1VHkC$ob#*cIf4^S2c1=pw`^cM>4BLt)PMo-8
z$&v{(XL|bi@!3{=d2lm*zNuB%><yKl(+(XvwBzfw=-$3dYCbcKSk=|lwY0TYu3V|8
zrskIV%tkk214Dg%eO%2)*TsvsSb~<qv$C?vSe0~Kxe@}}lfLiwJL|>Coil7j50vHI
z*-_Y=J^$9tn}&6NDyHd1yOox1J$Uj={QZ5ko}Qi$ANSjvS$WOgkbYh+Z~x!2oE#}J
ziK>4;pKEGpB>eyPmrdQc{_*jCbzR-w<@2gez0k-#_vPi~!m=_pscU!SOfm$z#dM7<
zrgr=cX53=1I()sFmKIlZboAoIGi;@$rEP3%3W|!1th#QVK6`fQx^?fiq_Vg3NHQJx
z_V#vf*VVKeH*Y?C_^`3Lx%pz?tu3!!WnEhv?S6iqZEv4a(zh*Q1=b%A^V=6ZIWh6r
z_26Yb2Tz}Vy`}crn#jY^`FoF=-><oR>gAc+cXk$QYH4NF)PBEPE<Iye?yuZw=kMO#
zTR0nZ1g)f`WLt{R>Eh>e%OAadeR^*Bz0493!OhE=Zuo)j;LEwOVd2NGCnhTUYl9A@
z0^NQzJ-%+{#l`N@f){giqqcOcS+nNYb*%<*Jrxy}hDnnq9m^FJ6=nGG>zC9dPo2}j
z{<cTEM71M!m#s~E>w2!4E5Z8X_5J_8u6e&UcK5VSVRg{@0&jDZIS2Pte(veJ@T|3^
zCBbMW=yH`eH#Rcl+}_69@Zv>=@?uZx@bK{C&iuAV`0f83`1SQQCpWjT)g+JE3$ht*
z?*xrIa|)|{_;_4?^&ih}E?(ZJf4|?)ulc)u|6g8rclV^^WL_WDw~>{Vmcr_ODW9L6
z)v8w#_b_gFd*}0c`~Im@Mg8r5s`%UeOnLl`UA`uu^@B{=yE`W@``e%W`1ttAQ>T*t
z{P^hN?*9K_&T7@)pj%OXe0==z+c(hNpp(`8KV9<Hmy})Y3%ZU4wCCdY_xI}d_VYhJ
zK5m?Jgkzci{JavA&C}-0IdiC$`{lK@(udpm?ceT|um2;+&(GgHsdI)sC>@@gV>xBo
zw10Wk&(F=}^|-tZbn8{}v7XD@UfOG<o0q+b`1a=J;otA~`&U+41~2zhRa89qA|lsm
zecax<@4LkW1QG&fZCmW#FSjOg^Ru4!f6Ig?b<COhvUB>qmGdnhi^;rw+j9<74k+oa
z*t4lCJ?^i^bp}vhF+xhzK~PXokb5zchLWz5we{>zpNbYIcXXVPT*1)g(apidmGth;
zPPgL%f)kAc(2JA+m#Cu$o7p?Nx*jcTmoox&WR3<iicAzM|MDWRjZfC={k^?EkK6xC
z1oarZmxHX(GB%zJIwCaT0E6A%FTrcpuI=qpQA+w4!r;2(=p2i}riIS!m$v7}Pqh~m
zG+qSK0Xp7DL{zl!!2w1uFE4OoY=02QlFuIw^KUMF9md7YEoq$ABgdnwl%xhW$Hm1(
zKtu#|4)4wF`SQZ*eoJ=ky7eMLNlDC~HNYh*#>Iujd%9lg-Cd=3N-q0exq4Mn*3;$4
zqMH)34lcKrhprC02)g?9`rlt)lW%X!m9Z}CdGsjh&fUAbKI%$IH$hgo@<<vzDZhQ_
z@L^7VeshK1j*dV2bD6|IJsw1f3mQT@a%cr4pe2w3T1km;aZP>A$;<(Pk*Otop!m*A
s++S)Z-LQYJ>GcZ+poDR$>YqH<h6jR70-B!~7#J8lUHx3vIVCg!03dT+AOHXW

literal 32043
zcmeAS@N?(olHy`uVBq!ia0y~yU}|7sU|h|?#=yW3;HT!zz`(##?Bp53!NI{%!;#X#
zz`(#+;1OBOz`%C|gc+x5^GP!>Fi4iTMwA5Sr<If^7Ns(jmzV2h=4BTrCl;jY<rk&T
zerF@az@Wh3>EaktG3U+Q@(Piw|BiqBu6FZ_+$CWT6$gb9Ar1jOSE~pOEe&6hmTuOs
zt2FEbjx<#~jS~FOB_b`hVZjuE2}%N1jV4wtU%WQGOs%VT3HzqjsG{;l?RTxM|Gf6O
zmg&!|Ic<Ixq@9zz>g^q-#i7_D;KZ>wk?q5!H|-m@7+f#cbpnYk5)>7k{^8v6_;5A{
zZ|>qXDhym8l@hGNwc-jOEsF1SI2*u9-Q1WK2!L1<Co*V&q!LqLswD@#l8lh|d%w%Q
z-}ignzSAo%?kas9u_=Y~<;#~=x9xwuP@bj}>E!9zIZrD)YSH4wk(*LDqqpZ>E!TAF
zhzi)dC1vTSS9dZaB4@nbEvD$gTU1meVOLWz^{ssUAH#zO4_2*M@hvAOM?+V4ZSaI$
z@Av(-sQjeTEvB3F>dMNkuO`o!abic|<E*P?udl7Ou(D#husPkIPu|WaBt&GcRq3T|
zg~i3nwzhNc+=+Sf<_&{I^*0^oHXcST=KkJZ-?i&kTD9}ZE?Tgl;lhOg9bMhkZ{l|p
zD89b7Hu=qsjXKfW-fTN}^~SaJ@#m*#2G1}|W?LP$_ENc}Q-_p@*z^rA{+iBsxm!T-
z$lB15kO`9}E&4lW&Kw_4PtKh?cUG-g^-)D#z4+&+r&h7?g@uL_Cr;d&6&)27wSJeE
zxA)GPpGE;cjd#WdFY{5fvzyl~uK(!y^YGOAv^2Hp`tfSY%8$35S8Wk6pTwZyBK+XZ
zn=?zjr*D~G{pH2MjmgKqga;`9{`dR6rjE{$yLb1VtDQS%&W?hIhkS2aSXf+Hy{@5w
zAt^bTF|Yc|dNVP-m=nSNwxRE<S_KxV2{E*0w3$fpW@ctinLhpT)2E@!H%yu|scGue
ztGdqag@uOC&&@r2{P=P|M%O@*b91fRySus1ojZ4RTjteOp=<lU?+?+M`t4huv$46k
zx`Dxlu-wz9PJx1SZPeC7w{Go<dtO{#zCM&gPfJTlS(#a1U*E^))&Gq0q$H)()YKop
ze%<?IarEfXIhMt2;^N{qwzjWp{S;g3PN)bd&YE~VuA0~1-~Y{<HyL+#ndaW!cJ$h{
zX=QJ3Z7h0vO6qs)o{EXT-|g-f(~WxY@@41Z#maJWa%bk*Mq58BjSUGA*<1DX(6wvR
z`edyiy?EjA`r6u?I|?8BW_$blKfmZMfAr?fncH%2KYH}Y>H50Z&d$!2m&%@<nORX$
zv7z?&w_ml&Ql5#4igI#tTk`M6rT?C3oc`g%hX?nn->a&rwLLuCo}8ZU-p(hxVf*&<
z7Z(;TS-Ldy_I&GdK7M}wb91fP9XvcZ<mBXTt$%%cx_*3Ldpo=LbiK7f-mb2!r>E&E
z8yE;gM@QGx)^6OkZCU*Ox;1focU`+)^74}EGQYW9bLYz1+1dU0`7<#!)%E_q+Q^Mb
zu2a8xdV2OqnQ~cMTU(XC>)F2D{NKNSHD9lWZ?#)4;PgL*C7>hi$&pUsl=O7tgaZsw
zTeDhwdwD@A$Hrz(<mR-%kdPzB=WP~We*XP_{qu$Ga!!jc3P?$vYUa1|C@L~y=a)-4
z+9eth9sT)U^?Sytlhu#)NIDl58Y;W@E%BbN7qhFRbAJ85nT3y!eLN<eZ&3g5k5=i_
zsZ#|dBs|K>%o-aTzr4KMzG8)j-#i=7_xJW%R(;W6WMsVc&C=3x$+BfZF)?>`+}~go
zB+`22$`!5i0@J2Woj7aOsdsmGzr3|od)cyOB`+_rT3cK5$y&KoR9Nh-{{HOC%gYgw
zk(us7{IXUqiHVA9qqkq1$&!>8XQ`=gZ$JOal@JrD-g7^@y1ON<N;Im!y*YUHY;WP?
zV-H`vII%JLxJAJOhTq@bCg0kUxn1U{x3{;lj!w^!BQ8zN&79oai#KeT@c4Lt@rMVF
zLPA0_OtYtLtF5WANlZ*kNlAI|{JH!6eYJ*$hKgERUAecn-F>$`oTHH4lR;#WWaZzl
z*MGiRy?)i5Pj~m%+b1R_?)m%ewiRQ*;)@2w&wM_8{v5eEt@m8d?M<7E!q!AM#>L4o
zsH&=-nQ7d<XpvIgub1lYcE7jFy?x_G#INt~&o6TAu6VJqz2uNg2-|YUX10&-cE8V3
zx1KU(ib3Hc7qh%OC#>J^Ih;Pf_L{=|<~@6C-tGVYZ}zsx?Rm1_zJ22@+9xe4CT3Lr
zE=EizV!>R?IdkTmnV{(0(bt!Dc9!XxdA75s=|+D#E?+MoA>mO|V{^amckb574q2b>
zRlnbueqIjbf`0pd9o^mCW%pMGFRysF^LbY39Dlo?Ek};H9P5)k-EaSI#b$jyy*~YY
zKb+EU7oWFvcXMOgoPPe<VSf7~XWqPzS3EskKmFVs%dPv^6kFzj3h$tRkTo2Nv-;lM
z-L2gqBq$j8+V1VGt-+vRaNV8z^3qbS1wGQ{@235|z9w=p!>JP!l~>>W|7>=?R)bOU
zF`l_^uU)&=6}5KVw(~oSpNlvcnwy88I(2HxZTX4^jI055Kc7y&6*Fs*Mpx0lKb5R2
zu7*cN&Ds|4;nBgQ5f~U~b-cK=G?YQr+&p}@uDyLcqeyys`rK_7FJ9zY@a5&@<+pB`
z<=j}n;I%$(Z^^d!|1)FuRBXIecfH<@TTJJ|%7eFVMHw0!2cMf`8NB+vukSLyxvLmX
zO;YvFyZP<JL}ji8Te7ZtX=-Y&+*E&eSLxM%e_93FmM&NkQJHzt%hipcH6v})rcF2Y
zR-5lGf3Id{Hm#?J$H>UY!^ek3!P+|7dgFs%K9Abvs$NVxZd>|FgyC=-@9MJu8xjxC
zu&>{@EjD*c-d(Bq_;?{9ArC*lW5<s#zgC<5=)r>n2b<aRZ!KGPQoT3z!GT5wE90H7
zwe|G+nwprLoSZT)FFTtn`+8pWyTrG*w(3M~YB_YsNzHGL$L(#ofh$8oZ^_x$$uw+C
zKE5byb^hx;P8@$HGibONe|o)szft9<ly$MY*&3EFSJ#c+wj}v@Uxta)rcIklZpF`k
z@bLZn`qRntEsNP0;^XgUeUInQPd`6zZSdK+xHuIRm4dIYuCj49EL*m0>%5iK%eQ1)
zWZD|#8x<wBbm`LVq6=PqGTuEkaIu?V?XQw+Ya$OXa_x@Tk|EgF*T*Aa&`|mL*~Qi2
z`nk7XPcDtxmQ#8Axv0~N`Dd8K7R|IMc_HxqZn=DFYAVPx+1J-ioHFIe!DjZKZ@1rH
zC9AvZA5VB><W1fFdfP2mu58=0C+7K#t)U?yEEh7ow@WlFTBPLV?Y(jP_Wf@!Zr=6h
zOy1E;mnNOJ|361q-Or%<Th6Ysw_R?FA1<F?r(|Lh^1SlmYy0K5Bh%bC5-py@ZxZkg
zNK8~*@cVSd?QOXlU56g`+n@8+-y5>plP~x7Hr5Mz)<LtkUBBP*asRrQor^B7+ol({
zr(@<!$+gkj*9Gri_T<<1@Ad9#>+ff+Jss_OYisuM;xla*RtBq2(~m#*@$qp_fB)x;
z`|S>0xiTemby(*8V@0)-yt1;gn&*adEVKvJ#YtY?-doRqzH3qZ<=5u&>&%D#@3M0$
zU#u6qiy>s@+n@WNH=o-2ioq=BMnLZF*SFViU)>vD|99%0J2AUTUte1@UwgORVM`qy
zpY+|6Cks2wjjO!AEjN12nl&9=U5{Q|Tzqxg%D1cEt^4o($gQuh&*tZo$zR^xoxNz0
z(zo~b`Txkqndje&dAo7d@87B|1~Ebmtp*8CpFXt`X4lfvs(9RMe&X!eqqlEIKkt>i
zp8s)O)K;(bDQbFpeZSxDpRerR7h?Huj%D$OuU}K2pPReq*Q?c5%7KxQkvcIuCWOb=
ziZ&P~AG@$N+PqK3^3d%3eJhLS+^_rHJ5@V8DLeagxBk9}r#7OZqM>3_><S;T6hA-5
zn(*<_(XD@{-MRGjyW0IXs}=7(j-GqvO30$ci%YY9KAG$vu`!9Yudi><pHHW)-mbSl
zzP;{m)!S{GHf@@H@7~sJ+tLm;u`>9~HuHTx)7v$WgP(u7d%xV)UB}qvDjKH8*Ug+W
zM`rHZ^mB6*jf{kZg@t#Oz2!P^VxscL&!3gGw7Ock#k2a?U(ERNpqYQw8hy<cgMv*w
zJpygo=H}syQ^a(mG;(im3)Rup6?HH)H4WXCdwbbsGgVdB!s6m!2G^xQnzB|U7wXE2
zi-Ygny({X_+1q>drMR5jIty!S?S@CMUajJhGVyqMbMx|~yu5V`r;5+pF3**glw27r
zr>dafAZcB;=F;Bka*#pKo;^GD>gwv%G0j`IZY}#c)hzdxhI1QFpjFwM6*Fedy0#<7
zBRH1r*{|vA*RQ{{)LZ=MwQFIFBH7v5Pj|oHw>s$a!De>Rsa{JNy5`THe`#~N|Iw2t
zJ%1ao%9E6E4V*G*l2Gc84-dH(thk!B)O)(#sRsv}Mf3CXb9tXWeY*Y6JYFdi4@MDV
zV`Ehf4G&54yg8TFMw`2?4byJeRPr)t?l=2CADWZW(v~rFtzElTNJ3)8UrRPt){{mC
zP9}_?@bYblTATLZK;s<y`gv2Ph(vA8a{d19?o9i7J4Z)HtK7SH@7~;=FYj;nQ>FU*
zJ5@6?vH1A-xQd6Y&(6+1{{Qd&|ANB8!B6*YX=dkFv$LCLe!pfiGdo|wlM{kEy1Ja4
zoQZ#aeDs-T6M1`E`uTY-uC5;+b?X;BIKXI@d#k0ron6_j2b73P-rw7M%Jj?Y>-@&X
z#%%m@XI@=heRFd<KZ9-6mxOO`Zu-nNTkAD{!2*R#moAlvS?m+l*4F;@{eArEZRYp#
z-d$YGe(l<|P_gsxZg1DWdGqFsS+laX&zv>u(*FAYQuEipxwF%FvYPLs-S783zO>Z4
zqOwv@Na)a?pPyInvEy41zCJGJ-kzC9yTyyYy@}-F;^N@pxgvM}`t|Am{{9Z1`EhmF
z>YJNVx$oEix6Qt`Mo~@8?f1QhiHF-h-bn7hnziXzm#B8c?lN6LLBW_E1&uduMBKT1
zSJEJXL4VH&Cg(Pui<$O$cPtJaJ{-9rfziERPE}R4wUL?KDF2?#sne$`U$5PsRm0-Q
zkr)x8uN%2?k5#!;nAo#l>s&c5I%sKWY3S?ce|i4u)#fFgi!`Q8pMJe^+Xlt%&Q3)Q
zjSjooUmu>&uYa|BPF1kT(p#nstApd>)(Q8u3ivuF7IJpqi&uWlz;#h(=8PG4CO)-#
zC2SC?6}p+L{;X&2VR?mz{vB$5YK@@&u9F0!ulnvVhvJdkR~HsCcP)Ccn@6!_g{dT?
z2&ji^U?jxQ3hL|j^sqR9`okQ`%8UUZ{fAC?Fi=CujF-C`maSQ{X3m@J%3pfU9EvW+
z4-)dbcShCec3V6DTXwf?$rhh~n_p%7oV_w*<<(z$?i|elQ9(YguB>9y!hY$wcBrNP
zVph(mo}NGV*BjfKuEXld(kqn;)o(^c8-9LR{qDw36^3iUK0ZA8d;ju9Z_8CKIZ&|c
z>zn28C$$)GwDY}FGuEA1EjMf3`=FK#p;M<$zrJg3Xelc!EZk(hJ^Mh{k-5|6%{;vF
zM|b&`IYJDtPo6r(B_AJu=FF9ds2QJ+?U%b;?&&1aqMG{h$kC%G_j4*{y`1a6U(Gr^
z`29aUzi%z9<yjyz%APqLlI3qO;#@NC&)>g4pHKFG{NTx=_d%f11I1S^IK~rtHTqRP
zd0Z=(bb2uXJknsYDA(pZ<FuE%c@#@d=p-n%2rQbYQZ(ap&g0B;FL#S5mYm=KjZ9qh
z*!Eff*GH}}i`O7QNJL3F+U%cnShecYlzrZUi@3l86)w!dD-@chOCDG~BXQyTqLvj-
zV3%Ax;J0ZW*Qu9>LTaZgxok}l>JV_^xY%$?Gf|vd@|cm2!PRn0rx0&9P}1mNE1B{1
z#$#XhV;~1)sVIZSNL-jts?WWvlV)`LOKg{bxhhof=E?tpC;nClu6ZBSvO^P+#H1Xw
zmUld}o~Pn>e<??yw-FO)M8%|`AWmV*&Kr+Fv9d!I?A9Z>R>#ePEM4Q{E|hDsDcjr6
z&)@%d+Lte1+^pRb6B8H9?%p{W97uQCxK7<Xw_oCj^ootw$}QPIg9@F(>O#W8mlqt@
z)znNp)+1?QZJnH*?fv}R+|G`Uj0?pQ%uqWljvSw{XxVC=Up4Nau7U4tvyE9-wLsmU
z`}=AoEsIo^`^~*np6S~K&JK&_nJoFlzTU9w>53=eS!+RM0k^o`mDTxWWoGepKUKY_
z>41vDFE1`OKRrENSU}*ws?gO^J1#x*{kIJ?y!2J%T=$lA9lMrSyQio<oa}G6u=e*i
z7kBsTtN;J|`&&~>E9pQ3<E>n+sa=fBY#Wk~_pz<IWO2gCz==cA#Wv=l|G5n_mv>w*
z*YrJ9|NnRVy!wBYbw3`mzuWm-?(Me+4-$-wjI!QbU+yoz@87R%hD(<&F?{&&;X>x)
zckleNva*yz?$$`=GU({(tt<OBVeejBH8mpxtrmerX<VW?4>j2~ab!om*e%lxs=wz|
zz0%zG|6ldo59}Y_?S3B=6BCmhFD@?rcK+r~n;151+;}lFIXBnW&yTNb(So3rQX4)!
zJDtJ&;P?Ce=l4{8UX`=I;-gYsU0wM;1;rKt-(!JcfsT>~&s;0lWXnI?#=9nJYZt%$
zpAB9=m?bO<64v%Veei%GMDKr6?%(e{uMZt^dh_Ou%Ac!^7ug&d>i+)PSo^zdZmyV^
zSk)>w4n>#X02e;%pZ0Q3*ue>t?fvul^~<WizuWWuUUiS8F`K`?|J=XLY`mBH-h?hs
zKR@plr(9lM9z#k>%7sm--np~Sobh>U7ijG!%i!zdvti4YE9H_-9E!6hyxrpv?e_RM
zL+$iSDu2H3|F3FdGNtbCFT;`-0pH%-Y@R%Ma@qgO{`S6sfq}h$@811ix7n*-&ep)x
zH1+<zTAM!~4&QqF`}=#4jlIQ;XQu?RAMl>8_wkhW`Ufvwc+9t}<>2N96&@UlJU3L!
zgwN}rS(qqpo_B7|+O>s6MM=NEy}f1nyX?)4g|&U}|NVZy{_Dm)d-qD3W{G@$eqLQe
zqobjL!S4T`Vm^7hGrQmKyB#t8f{tV^L(b)8yvlAp4oiasWo6I4UcdibkEHRB^Y#B0
zzrWNX;3ToYsO#s{nLN+!BOVvM=JP%9<KzAX7pGiV{r=k8$FHy4JAJzQ?d|QtVq(W;
z7$)D?Q)&F{*|So+_p?m1CG6{L?(Qme4iw4B$%)vSCHnXG_w}DQ_RPG<c3@-jaig*~
z5pSP!3ac4pUC|KJkLy{xHg{`n+53BEr|Cv-nO|(mnv!mI&zi4Qz)7NS@19QEdnJz^
zMw{m;$<^(!RaJf3Ta;sOZ!h9{@#eK<zO!$~tvh=1WM@YQM^RCcho|R4-`Qp}W}VtR
zqcn93<A?gvH#Y=b13kRGR~s_OSrjys->Y;_pS^RZkCdQO$1}aT5qzKQj4hVD50bia
zV`J`@Sf{;~R#uN*yjbzxXqL`m-UfDlxh3K2<8Em_mNv^daQ5umW!?u$UR~*28T`NQ
zdUBnkpy2K@)3TLL9Ex9Zj5l+n>gjS^Dc5u|;aJSuFj>ua(UvV!-re0jdFITMCnu}_
zd^S5jZx_dx6@iN-OtYqZ`#g1t2^+s;mHH`BCys^c$A9Qc1-&?~4XUZwlD9B^IMONn
z=I-w4EiEi_=FE9<eSQ4Y@Y5WMEe3fzV^rse&pfeyhT`eA&S!@+m=~;FtE=qRa{-(l
zd2XyfvxGZ1(=#4aCN~@1f|PY<4DHk>8{3@V2b-@BuA6_zO9gQ}XO(-xekJ1mu4VyW
zpR>ktpqfVctF`~7c^iKid)!~jaZw|M1yqyoa1@E3bVM+%&<P}%0U61zKlxB7x?&dR
zpBB|kCpKj4dm^?$z=?xVLn9}N>+VcP?SG)!A|nLSI8d0xuc^@NsB;YzMpipnby@@t
zy+|!;i`7Zs5}c8=?tM{9MhUoJKeQq=;GDmY@|2ww!i(M)wd_y^TW659yK*kqsUPgz
zpz5N$=MIyY6G!3}y-nR7c279_lDeYqKjkPq4yoK0hd8iF&pe_r?eUS=UwZBx)?VOx
zNMh;y%AVa4KI&?(c27yuG&Y|6^Yio1e?FhTyv%ntn{8QSq~yhm7ndwqA|NBv)7|a8
z_Se#-O9KM}0#bMH+-VsX7sng5c;RG0P$S3fxxxHN$28qOZQSRbx$V=ZPZ2wdR6RXC
zd8_WUw6Iu}zH-@~cemohLH5GZ($tTSZt33r{Nr)|<M;35pJtz!pvW7Q9IODY@p`<Z
zmUli7RolqQ{pL$---^YVmzO1GW_o62Y3W97NjTibYxC)ZG7CGqang~F=x^`u@3+?u
zTXW%NT4LhGh^JCI;5w<t&9JiOcm>-BDNr>bvp6^`?AWibuR(Tyd2zAyUH!vDtYvR+
z9bM)-yP&j`HQ`VTXU(sd%Ryt8VT>1!9cw#q;DFWq-8;c^6^AnZoZ^Xj>7a4`#cq+s
z!GVDXr)UP>*j=t)|L0?SS+$cB)6=I<O}}m4wCT{@yRr={R%nR0Dyq1Y?>#opwt7?H
z<6~|scki48N_vMhWYR1<Wu9^Nz1%Ibc(DdozwNgfW`DNk-HqD4-o0OL$@1mbZ<JqH
z;OOGw!Z2ahEUt#ln>YJOySuwzx^yWk^z^pe+XjY)2k+gRXO?@*ApM-oGT+%@$F;M5
zfm1}rw@H@A_~O#EtT!HUy#G`})HQI1ZMB(o*_#zY{}vRn1O!fz`aOHrtgQcQE@m{G
zirj5(WNxl*Z!hl}7_c(LR4)74n#eOV44FaJUB3MD(`o(6FBjbdSBCh^wc2Vo{d$Tg
zsPTGnjp(Ga-)&CZ-P0;=`z5yTBB%rO`}_O!qg|q*hvXd!3k^j@MNPkjufDqC>eTL%
z?HL!D8vgvLdGqGqyaSWx&+p&7`Lpj~c~JMX)UIFBxb4D)fNSgH^Gg^5rZoyWaa_y^
z4LJ7Qra`~<#Yvgk>B&>BWSJVLoq2FGeLkp;2>r&+!t&tBlaR;P_kO>(I=A|7<bl=U
z>tD$z8yW`gUauFTCED27sG_EJZD)S4IygnmTB~d0tl4_!aQZL3qZztUTRQ6g{+c*@
z_URWF7yo?RZ~x-f*41V8B_&^c)f?~ZaPf|akl40u+n;~G-*3skFV}GCQjn68l7w~H
znr*R;j*R>NeB%E1@86eKSGiZnWQME^vD)6>-Q9h2ce(z;g~!a5V?eFJj<lC7*&WZ*
z(~3lld-CU+J0~S29s2e4wWMv8$>BEM<oo+-Z*6ami9fg0EGIX2rfIeqx47PsGiQ3t
za&K)YdmDA>^5x1$o$6cOUb=jFrbVGr@N&PaYzIC+KVSU)Zu#dE%KaDiR+oEud4V$7
z$&)8_Vs>mu)Zf850hGuV-Sm8B5nVCMGw0~EUH7F-#Nxlb@$}5g+xyF}zkBz~I&W|9
zU*F&NFJ7!1P^n$<_*k#ce7m`z-e~CRu+W)j0;RpD>m9v!Z=PxPwFz_P_-xO+dt-0)
z_H(bFt(*V**w=r1_U;9_$h!Pp%G+C8Z``_dX|X&1z8{ac7srSPK>V&c-(+91Oml^B
z{4Y>j$gJXL(UeV_+$^`Xx3{0Gst?%7@wtsxI`8!kt*KqC++rIN4mL^M-m!akxaIcd
zX6Dn=ba$^UHdhy7c&%w@IPv}d|AM~vOlzkrwFo@YUn=s!baCeKy<Z+_)=p3UVAIt6
zHMZ%3@J!Yi|IEzHocp_457qSU^A-e^yCEN#g*P7VPCVh!FJP|BxMAL|($~k*S6_eh
z>fu^&FM`23(!oqz;`H<tPp;1vFjw8)&??|$QhBlFyrJFWLM6lFVfUYMBz}Nou1o7a
zsP8vw=KRwm{0~%wsyQAz0a6~BIp<mQyJQpXkBj&3J1w~ABqS0%PpMASm-MTTTdK_e
za<`1)ED><QG;5BKNzGwf79+Q5)q;!UAVvpiX*_qAJI0sa_IV%32+v8L3ZT~1l(ROD
zijh8QGQvJzWBUYrCxP3~zQ_2U6;5roITd#$0&Fs*$eYzttMkz0zR}#;h=)r+wZ|o}
z;RY4$Kc_U;94Psg)ZY&>{3N)+e`vwn6xrPo2SUmo`ZR!qBf-u-l;HZ=7Mykt&-MGI
z_x#!vt`q)^d$cD=GT%&Be6RJTg6&T8*VwrNQQ%rkVu|seWBNAdSn3Y7$Nkb<zG{+<
zhc#Pd;RHcm&w8gSkrh4%&xy}rKDbhM$9D#A@!D|h7Cvw=@SI~+`Z2Lx^1S&E<AD25
zL$pq<<Eac+dT>hbL=W5XYY#37##lSvH$Sk~I$}4YR&BWU5npiOlNfOBgS7o8gYTbN
zb0t>pcbZb<Vabzjez5iI)a}KwyB$tDe&{bhU@W2|^Cf(K<LNVJQvUt<Y4iWj=Pj9+
zmpS&whK0G6l$dC0YO=7iKYmp7TJYMQJvK(h#@Tn?KYz~d;OWWf>FIeDG^=_TG~s6|
zEd_C|8;|`b<I9rAuWw1cGFN}W52=_tOwY{@E`2+das5|YgAdFfUh!tlwvG=Lo;rQ{
z@l#W^XIc~{HM1RPX<=#Oll7{pu_-Gnd-C+@#*B+fVmc88m+M|%Uk{pSFny=5sp+^j
zOjuahd3)a7Rk@$vZomKOg7ewOdoM$RxJ9DwLAqQr)9erF7v@?QX4=j9&H2bYq|NU8
zyGyUnXD~q50$eDw`4SoOQ)a$_#^q(chc8{4bmdA&)Rv5cZM@PIPbRu^@bRS`=@2yi
zR{i5)yQImASNB(g29iTphb3mM`W-ftSK92t&f@gBx%ckf<1H3sa{y&!j=kN_tm_hw
z&E>7{{Qclc{lhoMPDSs|m2WsWzbW_gPu2X4Q>RWv?60$3w{BgJob9f2fAwQ_99S2-
z`^J_`;dSfQG5E|dX!N)LJLT%?@cSkVR*(keW?g;#{?gaiJ|5!MPe@8yw0V8#>M#~I
zv-|%Uz`gE;;p!2m&E`E#tXnGjKjY5ir?IUwz6xyKRwR~xVX?u_il-@j7guO$Y0WT7
z<*NSv?rFdMzYBT(9v%z!?AddyE-Wl;$L`(C0-~a=i!@qVT3&2<d2_S6w0Yi|Vqfp+
zdag@@KEBy}9$Y(s8-Dj>(k!hb52$Q=<a_>@rKhXpod1%G?3$14Ex4ZX;=kMv{`E1N
zTurQ811sKaJig`O`qJ0?nalg-Y(4z_*Kd5kz_Gcbqk}=g)KruqJw1J{Szlk@lBG+p
zu3YxyNy;?c=wp|bdT-pg@>foJM1%x`oSYnwoXw2uan-$HYoo5dlxg#U1oMx{OW!=V
zT_)7X9xMHig*CI_Q*cLA=uQ*w=Q9mnNpG0)o#Vb|*CNo6f7zQGfvSHTpK>f%q+$AP
z|Hqp)y>846J9qB%lP)eU{`C2Cpa|>KRb}2EbYgZ0@bmMhotv|A^WD>@yT87^{`l$B
z)<qg~Y$_)$^`2hz;elhHtaaPesiAB8@?U@piye>4KGn}jk?r5qF1986Msxa{ret}i
zJJ%nW%ed9E->a4WCbQ_;v-9)M|NHwJJd^u@Js>8=$JN!f_wUs#)2yvh4Pv@c3=`(h
z@1Hw&?l#}LI=ge{&TZwZH#9V?`FK=(P4srZ>Nl_N+_^KuBy-ZY&v(o3`?mARN*E@w
zwDZe9lmDOb<haN?0dSssC&AjPYjf0co8jDAiwm0?`C{TMCx5@eJ~jU-$1JvB|Hi|y
zyu~$v`B__MNgAhpc(eJukch~Vy<4kd9UL6i<}=3Ei+y-?bv0<p`?eamZD1Bx^-|TU
z^wp6gox<5y_c^!o-TG`I4$ftF1ec0z>eNgTI$!cFsr&d_`7L`S7F|EIu>8Oop<U-&
z`6eG&Q+a1uHlLVol*|6QzbDR~P5tuX;-8Pl<xAfF`mX!`#fulS{g^gx*l^*WrH&3y
zbaZsx|G(wA3_7~Hs!B>t8<US`-4+!Q`EXi)|AY7M{ny9sS}%BKZ?*Ys^Zc~a({!))
zNj!V@EGa*K{pQ@?-`+BquH(NUB3S|&W>7OVoqFbs&zrYzKYsa=W2Rlet=M9Cal#?<
zJKel_KF|GiHta54K3nrl!({CTN7NrY;BU5T*zKmcKEc>WO-*f0{Qh|t7rPth+%Wj|
z_V)5vnP0z(^tL8uXP;gZxjAA-fnr)(+Lp}AZCkUiPntLHoUp&m!rbZe=AApzDLm7v
zbd?`Nh)An=Tt(x*zrT%ZetgI}|M7^h|Afht4_{d5oOyMXsC%Ex!)AWFgi}*A&t^qR
zG;=q&y1Lf<`}zFOkH`IQZg20ubSdbq-Bd5vemUD6-|tn=G*0)M8tLG~p~&N}mi}YX
z!!1wc+CIyN%($~F*!PprgAcn4s!V_IHdpUsf4?F6yYSVluR+@DMB`S6-=D)@oVV-#
zrAw3k{r#PN{a*0ut2uXeOniBH`R8Y|^EYK(U8ObIGAsGzrKLA+-`<>dR%+7Z$uF<1
zmEK+c{#xbj6JLw}=O<WKebKmf?V3*Pt}VwN`_D4z1QkvF_Wx$Qd6UD$#1yfo!tlJ!
zXP>#*rYUTq4CZ-vPE7W<^UTZBOFq`~aP|6qi%MT#tEjA;IC0{^rQXvy`1wKeUytsV
z-%q``$klCUS-*gjiD>wZ<7~$Sk9mK2w)2;~#(OQ9s@<Q;@^`Z*elje`x?RvJwQ{fi
z+oet`E18bH1&u64zUM!1>{uJGwAr0&g`rxa++sRAUar1>=kDFrbEFk4EOy*_Yc6G)
zC9>G<<wMh!@)-wN4uGb#m(Q=8b#rt2=WEgVp*#P-d-%}tc%Lk&dHMg}_x+LEawI_`
z9(H!~M76_Stjtnu5iqqp7`5$#$>K;y^{nq3YDF!dYt4V({d?IbU)kWrDM{|kSugK6
zOfGPlTrB<g1MllkPfvpe`}^(x?eO~XJ3edctm$!8ozCri6KBt^Zr8d}`r?A3oRodr
zlq1?zmiq;qB(zvtW%r!nduBK@_bYdO>&y+=dTU-sS?)}ZGU55}bZEW+?~w#I266qk
zHO7~hn^~2;IUycjbJ0We?wtAa<uA+6Ke_0-`0J;CoH!CYx=yAF2cLYXWNgvGysy;S
zq0UI=pZT0$JW=;QUk}pz*BiV>!0k+e8^dd<e|g*Qzbz^*PQLL$Fyi)&S77}aMjelh
zs}?yOE%~=5`p0Siwhqe;yJSV4A5d;jcoHu3uO&l;&6sJ%?AfQ!&9w%tpV+cx%8wsE
zq;6YTS-o1LsL~?fwEx`3Uildg@o_3Wl`FD#%XkNh$;5G~+qG_ctTq4R=I_~8qFM#m
zL>Tnr_nnzxnB39P@!-$T&!P9umM;d4wWXh*XB{zDz^P-FOoC)}#pI7Q-VBGcuCLUP
z?%TtyJ}q4DxzWoFXI_au;xn4TAR!=dpplvV#f62;w$<NKPE1fV-L`ehmOaf=ITc%0
z_z7PBF?FU&@syWu4p05I{ar|0kmN6=`wa8z547yPuqgPkxOU5hL<7bPr%rWUxDfC*
zJvzE_n;(ZFPpFXl&w1=0lv-xW92IJxT^?{s@tOCH|57)q4*uQW6#m{iXtls1t!B=K
ztC|`b3Ywaon>HDNmn&?^(aaX-RBW-6NjJS+(RWZsaYm$h{+bYnH`5C~oIUk4hOIWj
za(6h#!f-Z8hSR4{&ooSC%f7b8F>s33@28RuiY+@ndtKNt^JYw<e(;S(@q^~?3*M#w
zD0WQc;HhT5)#rZis&-4F!3l;RH`C{DEPERzrXS}s->!DUrcIY_)~{||1Zq^T5%K%P
zEL^aZd9y{MYM-gOUti1J^UZ3Uzx3J;bS^NO5qi8uKq7;or?+=$`1-gr^X=pBFXd2d
z2@DSCc;fu;K`7ftHQSlN#gAL;A6yXfu;f|zdEx8H30ZZ=vqYV)%yVQruwa1#XqfQ5
zQH#K#6|s-G>_2Kq1<g1nUlDNl*J{b-iQo4tytVjJ!T0W`+?luUayB}3SQ(x${K+Y-
zHev4Evj>~mzs7b6I7uwMoRh#B`*Df1f5DnxAEsBcZnNXM|AlqE-G?8pFMdvHu~(eM
z&@9RL=gDOMA78J>Z=HWN%aq^lhk~qC$%;$cf|vX4`TcHp`6e6176Y!<l+9Dqcbw2u
z`(V8GMfldhd!ZdQtBcC=FPK!k;fdIN|6^3Ez}IweOmn#(-!HHA?(XhqUl*qIIw-be
zR4o5FZS9$(^BvDTQwg(pZKmO|nx}5LUHdoT#8;UcrmOC3$>`!yWAK}AH}~b`<*z~W
zRR&g4K|kkOsuZ^Tj_{Rsdu68K(|-7W+hlEp2X!;byzX7sb`efDVBBDpnwlE3r()ug
zB`SON?)~`v`|&GRLhh$>D!ObgY%<Mx&T3^auf9mCIB&<{ph@iR(+^HeePGWdXUCuy
zDt}sVkyU4B=bhT`cR^Lrgb5SaY|CnDY@)a4fu{E+Ob~dt_j}x#Gg;!9d@>deE-oxb
zj~@N<_V)CLhudGjIe+TZqv`Q=E4RIGU}XOA`Sb3(pLm-NvK?5z|KF_2&(9`Kn6TjP
zvzISVZc05p!yvIqPFvWiW0`*Y=|6{(pA^hw|G`(!_HXZI75={Z7|DNoejPYsztGkF
zuc-E{C6_J*J$n3DQ$r);!eciVmxBAX-ygnz-#>r8{QSCKnhO^$%(=B?<*8i<|7X9u
zv$N*IL3Yq=#5CP#&_waEKH1ae_iGmC7C${DDp&g@aL(Mhfvc}t{S99iqsh3z@a@gb
z?I$Oz8)sZlh^zaV3hH#eyuAG8u2OAbb-yF0PIdi$x7+`IDwm?m<i!C81;Ydm);P^L
z>r&@>Hh#ZJ_ofFo+6(?De|W>1T+iO$Cc9JcQJL-6E5SWdrd_<!W()%2;_d|n2KQ?|
zpY@ej{r&U#{GSh+`G34xy}shd!*)i{u+-n*-_wtD2>Q%4a$WxS{r>-c>*MxHy?6R@
zMqzp*Xx+(%ZQGvhe!nmI+nbv$ZEc@^JnsK|nBV@w_WbyJ_5W*Yr)#tb_?{E}wy{fq
z@3ZFQo9FKC36=cEWt{Nd=EoWSOa2FT=nDOFS?uBKoBHa?$~942SH=D9m$UWC$<f)I
ze*Rh>HxJK~ce~#|JFUNePv-rzv&|nrcyQpy$H!Z5|N8p+_=SberEUzpt&V-5?!cv$
z!RmA7%vtrO`pw4U6>qm*e^(Re#BtH(>EvT&aSwF%8#i3%NE1_=;q=ke;?w(6f%g9&
z*57^gcFFr9SL3NOXP$g;u(`0fIQi3)legYVo8>Inuwlcox_R^F@kpETG<<%3o_Xr&
zgLhXXAMaZezyIH|=hrh#Dk>`z^Va<?n{{n%^ycE{=d|AX&$V)mjFgm<ll$@ecXCqF
zgygiZX%iR=zPz{yS`D{k`SQoFUai`!Z*M>U+S=&XD~%LeGOSK%s!rm+c{s_+sBwA6
z`j}fwLxLrL_3dG|`#&N5kIUlICr>7xn4q|0=gy6lpVQ{1f4#OY);laLthctgxp^z2
zfvzquLv?laT(h#WvL(xw-P_U@x3}u!VSal7Ny(MP+2KorGW)9+&ooYFTA;yIez#Oy
zJA7TrhX)6@@3^$=umW>}t1GLWot@7-o0*KvY%kvYezkf%Xsyc0NvaG#e*OA%Lb?CN
zLNCP@gBbCfC*Rw&vX=QIY1_4g-Fs#GPioGOC7-^%n{oC*=;v9holIKp+=*%9m2R6n
zIe6*^_NnJ@T@9<Ov<#5EmA52l<%$(696;szy4kkXX42+)DF+%Dc_fWkxVgC(En2jr
z=qVRyVPx6cTU(VC6&d~g{k62TEJ|OAfEGbKKGysA&(F_WGA=H<_EpNLnWtg7|9mxV
z?d~;ebo}O61g6$kRaqVHlVw&gF$n>6gZ`*aU!C)~Qg74bg?qfkmo3sd)3o@rc60pc
zg9drhJIb$@uRP>&W`<$&l`A37&d-m3t8-U3dRqW!R;@lfJp9+Ux7-c0XG;fET7N$_
z-95uZDke5Io2Q;ZOib*}ot=|=rOk_ed`Qg6$(doC&Ubp6?&3v@oNk{3O-;+oGx+%W
zzPz{B`t)@D<<Z;oT-@A@vaYPyRm;pX#gXlRyIiG<(_8_kD~^(`G6|BuE86{ho_Hp0
zJg48RtnYNi>w`3(@OSAWR&`yACWKFMkBXBD-?VPR%9Ad^YaD~uD6ZG&pR`Gcq06iL
zgx-l|JJw`b1S~vs>JFEBw)&N2Ss_}YVrgPGB5x&TCw8x0s{8KSyB}6RA0@qRTHCtE
z(JNlfXNE(+ob3#&QmwqaJe$8?E?fP+U-6h1G-~liUP@{eZ^QNG$e0+Jg$oznGD|-<
z=i<BFlE%iyay1_uL6~9F=FOnN$@hCcpY#1486C|W5EN8&y4XaNO_HHi!0Ae#6Ki12
zNk6d%KH1AQ^MC)sW%0>o&R<5RWB;}`6km{CslMN0{_30Io+tbi6tx>ctW%z={_L9O
zl2oRYS(zE4A!-q6{qXgh?!{A;`NH@tBCHd#6T5e2K6U;T_AKnq(<*VXG_kAmRxeo6
zFsDi8Q}<^^4J~b@^&0)zt=CWJo>6t4eDLa<)lWp9CZ;8|wKucxJGZaGs^U@N`^Nss
z{QJ)B`(g3(!Q&^*@!a-je4boSa+Wqu<N5phySlOQ<ekOOA3b@p#F+ERdHerszHa>W
z<z;h!KmY6N>#wsN*s{f>?9GjX+Uxf$%AG!S>QU|Wdz{|i+dI>$G;8beQ|Hg8AM264
zar35O?k$tI-%gzHuqu7EgtwMqe(g8OY15{e*ZSrLE7xCc6<E~S^*CLrf>l(@?UUhK
zp}C4haw_r-=Zq77NpAR>_u;cv*P*3nypO0HEwFlNa?$hR5w+t*dT(VcSuMA0$ZcG|
zS%05jefw&G{Q`Sr_I@b*bnx;)VfSozAK!OpX3zCH?R`@7grcT;XUiLwN$XW77wNWo
z&zydvx=f$*=2XY63zjr6Y-fnF+J5Bv$?4zby?y!Qa_6^sZ$Fmh{CL0EQDYyQ#@E-`
z4=Y}qna{8;*OQc#^qFrb%g)aJZtwSdR`V}ixiV$@{kqwimzPbPGR0-KS?-Ug)8jvU
z`SRqVyZqH{r%#_wetK%Eh^XjGmIJNa;*%y$bj-`s+g<+t*vXTfA3hY!oq6#8&-3*h
z{QT-VIz3@)qY9s#5L8lDuKfS^`^OI-RurFY^8#gD6T@&z4-5UmUTvNyrB>=c7FcbN
zF!FQkPfz?}o{(4nn)&LXqdna+duu|ZKRpV1WHGsjO}kk8R`oXZ3(6Dx?#-PcVAQzn
zUGB%iPX~i?Zz?>`)5r=oU01el$E}^0j&AqveH&C9-09!>-0PaC&?X^^i3LsT`D=Y^
zylfa6<r+&qymIJ>=h*wF`r^UW%-5b>GnHHK`D4x1c*PBJ^Y&L3l$4Y_xf&jSwX*n_
zbpD>k?c2>aZrsQtZ@1^vB%Q5>nU_>*YHEJ`d_I3`{@aR2o$4j?IQP`OTNk_g)t9dy
zKZ4dwH#9Iz(~CXz_xt_$r#p{;!t=p{grwx;omF485)%_atpnbFR@SxPaaG?Vu4S8M
zU-wk)+R#;hQTrI{=H&N|iB>H3@s_K@WB)r8DgI^JcygnQx@+-+LyX_%-}ZO(WQ?ud
zE%ZdzW&X9=89)1HvQ)A@%zJ;YAv{gu&fB}$d)6J9<FaU-TcOcImEDiZHtN(!PB+%S
zd}`@bGl6ek-g|xzySp*y{-4qmwx=iOxLI#myf}I5>u>jVbQIU}N*F9SrKM<IR8X+u
z+a2Tdb651<2MO2L*Z=#vzW#1nYnwkP_9S+cB;7b@BV_3_|5E*@4;KT@^zY^O%Uy6?
z`$C$|m5(>K9=haIcKp5CrzDkjec5LZTAQa#oqqA&W?R|4)<&x?YuwxO-<Qdj*)Y&_
zJ!`@1!?!O==ey^-mB=i-yG-+%z-*b*553zh3;r?4zyCF(Wetl}Wx3LqbpgLvzAXG6
zyLad5uX?s&dM;m87_MF3ntk1(?v2J#SJU-zdMyImA8So~^Hf)Fb9>y;U<vV;-9Jy3
zAFOBTxyvJGn_au+%AJsJ^Y8mVY4zZXwQ_mV>Tzq=_NCWj_exx^m3eRbLGG>1Ez?I=
zP3*UcZEN|_D)31BkUje!;f5`HO#0&NPCe{yk1S7+E#5b)x${)Z`}ErLci+ChR(#ay
z&stB`1BVVB%DOIasXchP-^V+5mY?+5{qxjgCyv1I@Xi$T^~F=0TjF+4H~f8ggUxO!
zCiMf#?FTGBOgnz!)OjTvwK*L(ILeN_RWVeb_#o_H%a8UC6*nH&{QYsg!op-e`z_wq
z*>k0pt@<wXiD-2><rL|}^~F`K^Wli~)na&eV`FpW=Vu?kT=qAv{FE|R^HzCOM1;id
zZ+}icP;~wp)-157a_0%ZZ=b|8WtNBEvX|I@Sh#!7+o{G?={1aDru!QeboF~XZg6~?
zfB$^rXLgIZ6|)ldC$yDF9J=)~oAV?0!8>c-@!#pby*Oy)iw8^pZxwI-5$~(TP*qV8
z5D;)+P2}c^pHHWQ`g6t4&mFydIr#okPDPi!u_@~H8#;7U`|eG*GEzJwQv5pQ#YTo(
zJ*&U{-1qwY2iGI68<f-7H=f-1h4Y2;{cE+6CGV9E-D-K5@HF84tW(|H7gf}QS6vL4
zG~GS0%*-`1Qe?@ppb6950?W))D=QahXo!kV$uODn<XO<1$<CQ|c3nZAc>;rri*;mV
z1OI=WUm;vve8tQx;>PXdhfi8s_u6JfN1w^fHQc`W@SS^d-0tpg%d*46b!1*|W9bxd
z3ZKl?ps1(_>aP?(KPM<B=T}i-vH$NkY0yB%K5t>C4y%<5=0uonnqR+IbHC4h3;A9D
zC-%?W&)!qF`_$)JQ7_ixdh*HcZ}^mwly8*h$>-j=Ww7IL!o3~;dD*r|H}tmpu00n!
zX?C}orKE3=(5xdapVq~x>MJ(xX<>Q$yy;8HnYVAYEIfVbB&WB!`kK3UHx`y3H&kHY
z{(Wj`TFA0xGj88nv~Ba@OBV&VzCC+?S72b2S74c0YHRBPjVaTog|VHz6VtV6v*x+8
zs`jd_LcML5_Skg&=bEOvbLTCCthChDx$E<vPVeX6cJJPe|6gxjJIyWa@4x1MRqhOd
zMXS_A8P;=ia40A!EO1;liCgi=+z=PO<3IG<r}PJii(Y)*!8!M_k72Go&$3*$+56|8
z*4EHWi2h<$XY)(>_M+_z%|eZL98OSc^-FsDWvhAZI-T#IQjHcZzNn(M$kR*7Sgoz+
z^75139t&I+A3SxGRodVG&7Qp*zkWP;@49&Zg9oP!zFvPG&1zY@QbXH$@{}dKYb(Ro
zPb&YaCB8jZSzod7&y$o-!NH(7Tk6a%^XJco&mRvODlkm{_O_6Z=g6g-k@u%7w!}%M
zFxV75;dpy%>)~_f)}7k-=T8l22)&7w`%Az~0jDeHO@)3;UOFcr?6T2n*2Uk_1p?~K
zSLtn5%+Xlk6DZO;nN$6S;O6EJHwwPZx#=uEU+>QKuXb@V|CHv|TD_LpylBgmH^t9S
z^!2M7tF@iE5wYpfqZ3{I>{Gd>e|x(z|E7?2e0&t2jK}r*f5N}R)^7Ov>ChHA?hn(Z
zObHJB_<il&E-u#IWm6_iD$2>Z5)t|GpO>Mr@xe1|9!{TNXlQ(RU#j<;=xu9uPFz&*
z_EV~n-+Z<2msCwoo{ahN)?Dd+-Rx{}{iLUlnwt09m+jlPqx5Z8`ueyXW$${nR)3DZ
zAJFkiB89=G?vKTJo6kI;&4Zkck&%%-GL}Np($bs_P918BQ-fW?{<L4N@jdSCXH$59
zNBsRpfp7i=S<ZEZcGZive?HwAf1{*ESZivRV`DR@LcMx9EIZyYEH22YC`Bbx-EV@Z
zxcjS($xGxcn^v~6o@;E}u_eDh`ue&p^-lz&SXdLEzh1po(SHAwIdhUeee$xXc67e9
zuQ(-5Y~tkL7PsIow_vBZxTn{*W~<(M%gVYmBt#=5<iOVKqf@3#3Eyc~TpWDntgnWK
z#%0d->o;$#*tj*6d1~W@Yu99~t&8W((J3g{aNyiInds=^oSZ8=c0^p-wA3~)@0x{G
z)P+T@qVL|Bt+@J?W1^NQUtOKWoeyGNuTOP%pR_CQyK{Q_$-Ol*w>&;>xjR!>^5Vr6
zxj6-VJV$oMTF2bletc_jx{Z@l%8>vQYc@%S<9)KHyF|4m>}qzHv8bu4f)<@|adF+)
zSG#+kw}?}R)YPB@n)@EQoOEBZ`q2w1-p%^k51;%$|HA|2C1TG$M_<XWDSx6_cJ%$C
zxz*Nf<ud2i`~UUoi04?!%DP0x?#xxu*OrB^L?R0dQ(WAWUq5Zletyn^o$XTYIT@Sk
z?+Z^Hnt8;9*V9v~Pd(GaW`*L%;}SwbN}e7klnnz9Z_Pd$5jit4KfkZNo%i0ovMm{j
zt&5XW8H&rc9Y43uXojUlM8@{$=-CT{RvMUwW*(m9_4Rw{tXZ>Ov}}I#sA%p<`P5V{
zOH0=$&!;ca2nY*nbPM*1i{rd`(=}#y*qXm<E=~~;o_um!?sN}t?FYBECSAJBt*N7P
z^y*b9d3o!anw*bcw;n%!Tnxmief#0-*5kKti*a|~+8=)7%AqDPN5?H3T$gUHn=*ZJ
z?Kd5e|BfA<Soca~<NX@vV=ph?`1$M6)!pWC3m5JvdC}ng``e8ZEG`#YBvTkl3JVpL
zl$stMZa1#^QDFD;iSV&L+3wz6-rwKe9zN}TEm+7&VxG>q!WEBd{j{<R&YP%Oa9Ksz
zH%C5LEK_#o@o(k(n@f}B9|b?=<mO0rI?uUg<~P=~&PWw^w@I6x6kl^ar=n~nb^O}e
zk8iGWf0wiUu<tqJrK@&FRA+8@U!><5ZZhY7Y47Fb^-Gp4k<r(W-m@p?!<Q{bZ{MEQ
zz@W~?m(#g^y{w&GSw;2jq`bJ_4I%MYTQ|I3T>o|I>}aQ?B)RbQSv#ss`&(LU^kQ}#
zn`ayD>9OKZ&D$tL-KdC*yS6GjI_iG-y!rU?<9!Vb?p7rQ2ahf-dwqPBkFU1-e<o(m
z9f{SEiHa-T`zOgrdOrI1cTUXKt~s02Hx`v1-R&=br@8qf2j4Me6_%~OZ`B@gEX-$<
zWLWq~w&~%+hdnZuliuCkEi5H<Du4gqw#kzx@ADRR;#kXd%JRHfpP25$MK>L-jvrba
zZuQ{7UzYthtv}3vQLrsn#-%mr;EcTFh?4I%x1L2zDt@BkxxW5*dHcWC&Y6;Oii#22
z-}gP;k^Zo8n#_&}A0HpJkFz&l%+R~E?yhN5Q_P3Y#R@uS+E)f!Us~AAeed4388cSo
z#byYn=I8hA-OK&<_U<b;+!kx9YI+|2`Pp)g)zouKy?4sk%{esF_~snz>AjODtG>Nu
zd3j?pw^eDD<L_^JENoVfpN8)C)JqEst7vb1C@Z$??y@P<CzpLv@nq+lQ1d|{aCKPW
z+e@l3*5%8t-YtJ@U7&EU_E*Bc>pq!^JiP~54s6<Fbn4Wpl5H!mW`TDS?*Cuc)YP<L
z)22l$R&WRl3!i!YkzuodlZgngri@-?d-58$*btZP5yfrd_NV53Vn~boHTlE+|E?3l
z1r{^2efIpl)8g2YqL**i#@Kw0FS0ImlfBTI@}2Prf8~r7tDhZtbKd1=@WNPY(Z<G~
zENr_Bl8(f(u<rcu|LxuKlF-ygUq8P0eLuCuM97Q7lY_;HW1+UIV<y+4#TFgBqTJtR
z1|HmK{i|<puaTCPmKB#-mx!Pyqmw%4-WHKdp6kuu%S(QqEV$%}+H<v=^S7pLJh$_?
zP5OO-xo?Z3Dt4G}+m^fiiRskYvuy<h@42{C7?<Tt54KyqZr$SpjY{9%=_;tI&j0$_
zxbpkmxl5LcK6sJgU9v^rw(5s~>|5`oB!Q0~WeW=}f3I13^4he%!orfC?#1udL^6bk
ziA>m;$m|}zCgE%|f6xTYZJ#1xYXPRU`KPEbe*Adke!abHQqruazq?~NR%<qVzf;Vg
zzwhTWN&Ej#r^i=3pIgo#VO64G|Nl?1x2v!q;{hLC_E-B-(|`U?UVqw6sc)7<^%{Na
zV&xyNA2O>fKfk;_K%VV(yYbF4CDHfmmYckupHkNQtfAgSGcGt%{L%4+b45!uGiRLa
zetEl5yZYCq&FSn;PIvrw9`l=Z?%=|OPh8!97abM7D}DX?)vLuH5(HPS{JCVQ=!SHE
zyZ`^b=kdvCsF+-7UZD~H>pOqKhX)BlLQEgNl-Ru9IH#uOMb*!zC42uAEqGYjeKUI7
zgsp|jX5W0RMfH+0!-5&|_k46~<CCrOyZ!6+!+A=Vnz$@ZY}>T_X5M$pzNb^a*xYDb
zaoD*c&E2ZK>wEFW>D<ajF*}QPii^Biwk_Fo_M5|z!4@-1jtd;R`{%{gwam_J?8WZ+
z_KOzP%&y6uW74~J?aIPy1&@yWkB$!sam~uITe<RQ&b>Kj5A&~2{Ql17(BZu=@7p)D
zv@i$>H+S@YwSKLfCu3v7A#2!lK~Q<t&)Xey>{n|x{QdQHas2)|x8nkWj0<KN1)aW^
z68&~|$}YLZ#|@*cmbZR9wk$|ae_et@s9E#&aHG<2%c*v(ORlzV-uFOiPt~zW1_~XG
z%*{Kp3k(DWcjfIg{rIUU<-vir{rjc!->^DVR`Q-asUERiuUWp{=G5l%Y7^(jd;b5&
z$Rj1<Qd7h5@uTd^J3kM_?^VBaY0WZ*Y15}a{&fGl)3zgZN=nNo$9-0g_LfsWYRkF*
zQB_Rv9?!Vc<L*D_waDryXsvBIxYgEk<(o57#p%2HWnB(EICp2B#EI&^=idG@%#4kR
zc_V3M(z4LmS?YRf>eP*i&T7(TDW6VhpHxwwf8g}#iH^-pl9onOy7l=~je^eeiM&oV
zWi2>2$C5|VsKs-#+T71}(cAN$?tDHk`Qf3~vom~LZtZHi6}v>l=BU|o`4yWql{5A$
zw}%~Wx~o@mFV<yxPW`J-N}6A~mlnJT*u~HFcwr;2vHdQ~#kE{KB~MRj?=F5imG`>n
zwQI9(Zq@Gp`r0^R-ye>CyI<UDlRFPKH%nL=^=Jkwo%^}&@irx8<>raX?w>BY%U|4I
z|3A(0SoQn8$6GjsOEPb;ZkWX+At(r1=DFixn{>s$pU*#jwf(I7f9lk!pv6Qszu#;=
zGski>YjBrGbYR%@gXbpuZ@5~fs2<z(;q+$J+Ql<_wPiovitWF=QG&^*_Jh1-*OB&L
zA7896`17}Po1@?PbLZOj)&6~X`}+LI&A)=;`7<+r{`vE{Fl>#5*Z+TvZ`UzgyK-ei
z`TMw2r%&tJmF4E@etv%b`LyV~h2`(>X*Gx+$l`jicKbcA>3Xp{{(ig7$;X!l+B-JG
zpfT_6E<q6ym$*1N(9HaC`TCTHhgxskyb0RpUU1phTv9gHC8|@am~l6^T>9)v#+!CO
zS)R?b*eN(k{N@2O{x^QdE-nAB@#x*YIgZYUOa9J_F__G`Xpz*sc#Gn+H5UtSO)0-$
zJAL>2eX~!U@>;xjOIBDg1EX8NoNrW=6v&CE_4lVdJ2NvRB*dgHFFoBoDM_i{<`ai;
z`Z=4Ywg;7zmIpgq?k=969({EG39d88mS1tXm*(;F&^*)Gy9J&Z&k~%hUhvXhh=c#T
zk<~hn*=3K8aLQG^Pz3FATf6;Um1A;D`Q6eUdHZ>Hcb6MieaYZf&#_;#iowbG<nE8h
zq<4NiCT%$T?31TYC(fVW-`>vt@87>0uOq#bio{I6rskZloby)n{bb=O{o%4#-ZdrH
z7pHyhvpb^d^LSph`XzfskLw>gw@mo+r^c;Us&)T<`|I)bwU2+DxBvfV%E@{EMI|Io
zES(;AYsZ^MkD9u>xg#SZ&(7MucJnT#AJJxJW<P%aetl<O$DFA*V@|&NviwHO7ct9;
ztQA)rzJ>|UEViCd`^d{Jwwl>|uk8Bg?>i+HtXR=;ak2a3_wUb_->+@o{Q3Xh`9BZy
z+b>zL;6cytW5<ur4`MiKv}PAWSI3`;w{|7f-6~{f&lL~6v6zS5e8ug2rPuLuH<r&h
zI<?$q`Rl25ZpTG3uXlBK@BDJf`{TE7|6+eK|9IFg&*OD%U!*VN9NTKM{QZBwS>{@&
zoDc|G6LIlOr^^wkt5=?UJlvL<Qn7y73U^b#g#p_yPFwRmSwiHqNpM=v@v<p?ue&0;
zqw{vQ3ak5lIHBDCXWbu0&?e?pt5zAmd;k3T@dpQ+XB#K&PBCRII5kDn#m$Xr!pxZ`
zKcBZhe_DTk&r5UtV>-IJPxb46p4Pn1*WqzHJY>)O_4T`^ZOXfCDH+(E%@VS<c*(2F
zhCXvXvDqFkZ7p<LE;8}*&S$f-UtC`=e|fq8@%#7Z?|#4U_muPVt6ph-`uzF)j{2me
zMO+ES8)h+Cq?{0F<B?=Kz^%XMzyw8SP)?}de)rqk+n`N|mzVqJe=?M>`QW(k&nNF!
zuU|`==gF+!|F3HDaS_4O78M1mr_1lT<$h7@+C8)IHS<)@br$P)G-h7k>(YKQ&*0{Z
zDN03V;W34*huitp?d|8^+?@XS?c3T@F6VZYzUJ|{UKi=h_-E~6_x^cCpT9>txA8ob
z|Nn!1{oZd;lluyPzuo@%ob~&HtD)hb^BZpG??1aS`S_1#v-4+}tm}x`(L4KoO7O4C
z7p%J{o%_0Dw$GKEkIQ~P+db1NSFc5CZorb<lj-(fuf$&1C);7O{%!jCdA@ORa_09c
zl;_Qx=QG3LVN>7kqNiT_emvs-^yw1==$L~K-@iY9wR-)tN8S4S78u@EUaiw$TlM9^
zS@ZiUy1HvWZuzhtv=8Y_TJhw5!}@<U%Y0@YdOp9N&!L@9w&Ls6aKqVWZ``<HQduKt
zxqH{HD7*i!(zvW@JX2#NuWo$sEbY)9(+LY_t~buPA$sBJiz!OE*O`t59zDr@>pSD7
z{~wC=_4S{fn+w_&CVd?=Q^~^4K6%!xQ!@;c3knJ>-ap>8YnPCKfP;ergQ1~e@9Wr@
zFU#hAPMpg6;n(Z+&zDY*d-UnFe)^*$ojnqUO>^eRnC0C$@%?`N`NRD7cb0tY?(Wvq
z*H3?SWo7T{b-UkLftGMhnml>-+qtbumjZs-#aPU|<mbJzYwfasMg@2B`p>3!{>i+;
zUefuBG0<(fNT&R|r2NgjZ=XIr`nccz-|nx=ckg*!qoSrZX~v8jOAL>AaW9xYU3_);
z`e%*oau2p%k9)jydK}Y%%a<p+%hyiXS^V5A^UqxCawY*Gp-Vf~MQ_hzcyoV$JZr#_
zLw&M$kCtcWFWmMzOso2OLb0VqPWh4VyFGpOzbejQw{BSXQA{w?Ff5XR@z9||KOS}K
zuUNP4*?~sp9Xoai2njXKjlHb=ziRi+wQF-9?}}f(@c)auP3r#hmTcItq0sWPi`~|(
zroQKtFNx*e{G|Gt@BFc4{%Y#GuRSi~oKdz*;LG8yKC^!@@)%n!?C|)Vx|J2QKW4|S
zU5}nU11)crl$5Obb~Bwv+N|fog=Mjv_g07NHw5Qd+n2qOV0ifOVfvl-_p0AN{rmmC
zed^qkDNVns@^-)7rj{y{`8FrV$6{yxf%Wg>9<5uK6uF%LV}W_#o@<lWgg;uj`t7wH
zZ}nGyIp2L^{kG*Y3+@Z-y&M)bEmZ8llqn)r-`<?OwKZGPD1`&Gvh~G<g)`2k+1S{C
zH$DCOy8FS$`r73m9v$tLG*07T=oZ&MmSQ9*E?$1@uV4AbRVPypoxC}-p`n5Mobsip
ztJkjwrT^!ZWm_I79N&DCZ_f9bCw?ECy6eo!D>urS4y<oJ=;*p;#_x|YIXOA!_bu#T
zjZ9?(Eye5X?ai&xdjQ&A=H$fGEw2CUUiJIbb8{?f{{Q{%Yjy0Xc>I|?m7iZ+Ue535
z=V$Zri13$}m)XtDw;R9vd`vq3!>7~w=6cK1pBCMG`ncoO-S=C>cXe%X6%|#j`Sdm9
z)b2G)l(w<mmfCRhVaNUQ@S?w0&Q~U$?3VHNe%#FeOj0&<Nod8twX7my)1_pcZ%MA!
zX?Xea<&k5@m=erp|NQxUzV!Uh#dk}u8x}u1qb8qxa*`^KyxpAYcRSmE{i;ezN{ZNB
z_E!E~a&~t0snX`YzP|LDxP>0kllFYouCuH#H?!TW@iy&PqRx%{QneSmSH{?XO^!XU
zu5{^CL@MK#&!3ZDUt7xnT48bN(xqe3`&O@7r4zI(Cnx7z)DM?io3F0EmzMtU@r*}B
z8hvYzUq0+|cbh{}|Gi_W$@0w;-PA<{CvvAwWi5Dgq|@fxjbxv>R#V^J-hO$1{r_Xx
zpFtDX-{0Nk_0zcY?aH+)AOE?R2S561SoXI|Q<6*WcaDL2Y1*BW*I!(IUS#pvHb_b7
zQddMOV^2>{%E2a9&}?PN>ubH~^D5aUpLEH~(*w<}6+b&;Xtl^=_JrC$Ec0v3Chy8S
zUFfl9L5@_#yUj=QqW$v<eoT2VZ|{QT7d2g7j$B%^iGj&yrctYA@Ul6Z&YeHsf9A}Y
zV^2-9uNl<*_%N+c?b52Hx!%b)H_hJgeskxpA5p8`F`YN5{!<onXzF6S<9f%qlg`=o
zb#!cr3yWqrfAq`C%a%n?IxZTztceN@mHl7&KKR?yvq$T12(J1)W91CqzTJ0Tlzpf=
z##_O8JHoxg)M{l%$CfE!u?((Hz8Lk1e!BU3ec-EaYX6jrH1_Y4Q<q+G|FQS}JCQtH
z6(YC)eRDf5A}H9rf}v{*<I|_6YyOm}ckioUp1<P%g|DBIUOjIrUdwsAxv^(u)s&3=
zGiR{fkdO^^(OI)+QCIRzOSj__)J|w>WPMCt#n81SNZoJB<|mW4*6e@b+T^xw>E#((
zO7;wA)aDo;k_`QAa@ThGp_%b{%1UeJtnL=hZ14N{Pu#nwPs#Vmiwm35Q$rYBqdHHW
zin^xboqU!(e#7qz;U&9OdN-WT^4ufolO{a3c#%ZFU-72ee>`$-%S9(nGpM_waI9Y{
zrGzK5HH5)+O-N-WZ}v5r^t*>bWn%w}s{44h@MtPL<CD0!e;${*ux#;e;|qVp5A8`y
z_;e{c)5Yb<ofQmS5uBTM&U^AiSSNnVWZU>!ch773SITboU!PF)C~n>HwfrJKu0EcB
zduF3q|AnKOY-V%6FjWc)TGnedhy}!^p1%KY+q8ww&K^EIM{eIf`NHE8*OVzCn=6aW
zJYQe-jNLWs(vz(fyWgr=KVjMGEW6{yBCjU485VM3{vL_pRk!asl;7T6$Z_Rote{|~
zl&AyuhRw#oVPS`p`~MzV7h75K@)5W@B!92dFxg62=uuvY%SI+v)~PD0sT;Gd8cy05
z+5hr@TGAc9;HQ&M-Q%cUmA_)Se~D=_`|TowT|)g*`AV<WrFPw2yyI7?iPgT2jxCC7
zcQMrcc-Zdd&T!z^wt3-kl8h!X+qb5k=A1NX(~noHYwwg^_p&M}NPBQVfsL0-$<VN4
zU+v$*k}E5BZ(Fl#SD&nP(ajx(lYM7zy1BJZpU-`A=VuGA<-bf0F`u$5$z}idc;5N1
z3+2wpCOwPjSL)jHra({rXi57{77JC0zosrOOL{lWVwy2^>e0{V?a!}?+^nIg`EYjr
zKFi135)%{8%rHEx70>+qQPTMhiHbbZVuzafzb#+23S{YxJ(jb3r8ign{hBLd9p>ZX
z!!9J;EMZ~LF=Gawi`%aUZ*olQWsBzV$=i7b1&N(J$@{ea{W6oJyO&-*o$LMnQ*DW!
zwad91dNQwGomjqgst*^>lZXGzrj)Ers-MoqrM*b<)gK|-H|vg_yL|D*dSxZ0+&NcG
z`u_Z>xmWi)SIu{pOIewje9ec0lG}YfJQ9xeNa~8O<CKxj_4MFSQB<4|x%n5<gxS&O
zj`c=@df4jomuyIO*R!;I>f-*}s35^v)5n8jL3Me)jEqTeMlPS6PSV|7JY{cAsG6G2
z&%Iq#U@`OH1;5HK1?Q5y5~b2+Kc4ZZYNFKJGwOU_-)L`ryo;k=?nP3wrq0~Cg6)<G
zpO*Ol)j4*<wxPYc<6^wGi_0y+)tU{4hK3<wVP<;q#b-^~mRZ`DUA_9|&-MKra#kYu
zPk0#o{rK48&z~3x`+d@nkC$i1ghxc2ytdX-MK$%~*XzH3zK*Y7wqU`e4i5Q6i)uRh
zzAdf)&%nmRape5@r91aex=>(M|Nfp+*_#uIcX#n@%RQa={vOkt9N(Ufb!x|KyEmq?
z@4QncopwCw&u+B|vaiqQ-H%(Nz438HpjNnRUqW1f!H;R17Qc4e_QSd4XTdV7vr8wR
z4OqN?QAfv?;ILqZ{~ooqw#zn8(Ndn7n`80g@AoyePXu4Re#PP8p|GI7o{61Dq2K^R
z%%4B!tlGA37gly}Gb&2Sc)aV-A+MmIPdE2k_fMHpGp|yub8WQ$gO@KoprcTtPrXB?
z@Po#qWZtyRog4SH)Na-4*A^u&R9?PRm9eXtv}H@prAu5Mo+s69_qI$BC{Ie><H@0!
zmhpzM;HJ;TZ@xF=3zant1?Mj;l;M;=^XZao&F;_EOmCSbrOl>&cWM)k+dS#+x%->7
zuC<icrVGi;S3PCIT3s$$At-1#?W)*;D_271RXpMZ)k9%nVvLN8Dr#z<o=o-^l9kOZ
z*%LhD?VBA*ACnlkzQ0#5KFqesEHCBn<NnFpv&G*nT*$&J<ME(@k>$(#{`&cLH>@n?
zl*Z)etF!U*rG0qt;8^L_t!dxhYNuRZ7xV3%u8OAS<nQ<IAN}{&H6-kski-kGloV&h
zH&;&1-C*Ef_4SoQ#SU>lzp&re@2>guN$bQZEoI})Qyw4pwy4@NW6G2oP#EstFW~R*
z?&N&;<(-?8J2>)}^?X|L_(4ogzr0%gZLy-ToWrIH4EGm0bMAc@mGj&7;HNvjd$v|<
zW`DQ$zkX|-&r9>xB{%O21@4%+_vreK`?A?q|MmG|;{Pb?cQr@qhKu%Wf`Sv>!ftYa
zwy#f6bS@|=O1iNj@yOAmfni~wjV3Q|Z`Xf)ZLPAM-MtqxmOs6_*ZSVw-IqU~uV-7Z
zZdI3X^!7<R6PaJy|8=>v`FzmC>FxFR_x<?#sx`mFgz@9YlAiwK=U%=!&%b5!W<{%8
z(_duVzh4^`5O8v1^3f&B#5UB|E3)&8Z7h0f7!>^Z<Oz+Vw{Le&5HPnY{iL9Bq<4Zq
zxs%f!PTsEzlHJAc+<EiyTiKz_Q}46{#Pe5HK9#YLI|VXk`Sb}BF9v+NblKa(Utdjm
z@swS=s+yYaaBvnXD;$_QL7-f3=Mv-ZcW?JA9Cy<C_D&)BZ<U{l`sDpet&@IL-C^TV
z$avsz=>M;9t8cH5pF6d<X7AhVuqFFW-P5h!sq#x`UDy7u`q=+s3te}wxba&o+IW7N
z=N#K_Wp*mJ_8&62Jil;5sp+rdDoRS9tivK1?0-HH?&|8gu{oW8;>3x)ujT9i6bcCm
zRXk{9|M7D9{2uNKxg1$pPAQ8C3mTcFuTM=)oj7-n&%JfADXOX)-}aho*j0(F&%67f
zw@Yb3eSH%f-;wR<=Zmds|7gq0tJl=bd2#vp|MK~vAy@wSTWTpPFK#(Id$Xs%zM}c|
zIhQU;d3miWEZ%(l{(V++b9NgWnGc_ej$FPh7#?12V<YqNTiKDrhXu{etMA;EEhsKN
zaPJ=5WX?Hr-hB90cIe>4et*~L)2<bKN)a_ReRixSHP!UWH8Y**)2{~v1vv)>s<yUH
zO-Y$DX=0$4r>Ci^>QxcZ(7>Re-o1N$lUKgJvU1^tW5?MGKm)PUt;<RlK5{Xuto}A(
zf4cwS`JaP5?(LnOGP(0W3riC_f7*q|{f~tuJJTa1b}p^_Gvkx;f4|r>o5J56IC!nm
zvsV4%mnF+3?<HI0J@dNpRc@y?`^Vb%US)Anj_Ga&_rBHbGU5`xR(-OmqoX5K?7*i_
zMQl701ztaYUwym%{<+%kcheoTP8ag>EV;d-uteH?U199ilarskz2{r!#dR}!+k|gF
zpNlM6_UOUGM*kF*eSv|!^<^)va(|!jd3W}en>YJD6zCs1y!T(h?padCl9H-Vo`nTO
zMfrMq^0u~46%h{)jEZtDEHriR6EWBOA0?HY^{SywDLf*=wY2oEWPhSj<LcG6adCb(
zZq78A>0@Di`{Aps{<XP>H+6T*zI(@4QDyb$=~Iu8Df)_v?<%UyMEuRo+4t;~{rI)?
z-~PteuPrNo6dXQpXgYOIe$dV7)7%c;+dE_R>W@Farb|eAPB%>c@b;$g{Em)ev&+iT
z-#k0~g#X94#rZcU?`&s`Wj8P?Qi;F&QIvTX55ud6FSuS!|2wl*M=^7O`pduFou+3K
z)V@D--hR10QBY7&J9#SWheh3bkK+IT62E%&s>Pr4TZ``9yI1n&#<zQ24_>_V{P5r)
z3%{Jt`{+Ez12NIw5BJqRSq@%aac*1g61@lq$0(^Q*B?uXw76$z$R;Iy=<PbBtHH7T
zK|;-<MH|X@Zjk1E^EUUzotu--&9&A2`Bi7xy_{t_*0Y<o++Fg2$Mh**O1k=G7eCl<
zuPj~t`@i-n+iIc0r&E8pxIVnPR$6U#aJuSe@6SJ#etL&3S(otg-O`XNAqMNdTRiKT
zf4Jj>;127*-+A>+mu`4#npM8<SYKZ2n*B#u`W#heq!~|rX|X7Lb7zOg>m*aw4<{xn
zr=+JdKX~}iF(5#o_}Q7nOG`YL=X}4JKHo6wiiWb%HVbKM>zc)jKmNTxJMPtM&9i5g
zJlX$L-QINS<Lv8ZdehTV9^6|gysoiv2P^Btdn<+W8XGMts~<mk-Cga$ac<u}i;Aj8
zPoB1(y!IoVcUE?m#_4m*Y|N*>nk3|9Y^34ozx>IMLJ;fhnI$^f-Ivzr_?VgfaC3cl
zd$anxg9lku)h@kWHX9UprV0;wj;~m?HtBEU*EJro2RGTCzA<%U_m2$~Zm#`F4|BO+
z-rs3&w(S0tBaf6fye-xGzSsQ|gT0xb_JPye*r$IGSCVMwyj!TNq_lSORgnXry;bJ-
zYd%jY-Cg$f(a-1e|KHu_+`jGe^W`&rcCfNP7L)NwNP6_%Zk?v~Vg=o`3oTMp11HV%
zJ9uwzh^S~_WPn3vn%dHtGef3NOWL&Ypss<y^gh|bg5tvm4>POh=gZjG6ciL6zP9mU
zn?N)>`<uIW&b@s1^!}>Vs}}8A((>w3P?neXN~_9Arw%!-^7itJT&JUR<ltRdcYc1E
zy?YC}d5+kch<u+Q@FzLBkeBO_u7SYz2M^j_E1iG1(c$aYuW!!XIomZwROjyIDO-PE
z6M7|m>cokOXC&?0yQ^dV)NiiYUs|J^Q`<TD=jjN0qn@{ivp9{vCK&NwnAv^q_3!SE
zjtJ$|nhnLz&O8K->nzWW)%)-ztvd1jE3e~qe_z~Ke_uX7BHlkWP*C-FU*Npiw*yXe
zb+6RYTJ-9PXV$4xE37If{rXjP#?<u6lxacXv3Co8zujptb3<v#k%MP>tIf@0n3+Dj
zySR8^!mi!sB7Xk<bN1{l<mEVUZ|lqQGih_rB)NJW=DFXmX`i&t+*qlICH#2&**z~m
zb9}Trymhi^>V#jMIrYs-yJPC)WDn)pcO(jI-^3BGG;5Bpi_4Ly2w%oGH#R1(-nDK0
zwr$fMJ(@h@Y}(?*F&2|oKHRcl`}T{TdN(#UC9m;|KD&$gbwqiAY<n@ku||!+;>GTt
z4=m*ukQVxVoL^A?bkp1XL*L9bIbNUH)miuEn~hKYqnSsiR|r)-t95m8iPBuH*|2=_
z+_`5rrJlaAzuvyCu1-Zo#o&W^f3V>t&_W06G95m?z9UDzKX>`aX;rml9@A~9t5>dW
zP_AY7Y@d9iq(b;L|2p;8DPqpM`BMviB>bE5L7lBkx?}R+oAZ}@9J9LdO-tri-=ukq
zBP$;}1kJgAq5b8ZgZo4OxVS9w-F%Db$2sfw1^@qk4-N}!Yj0;idh{p*Xz*Qs-w!5t
z_hk97nv<&2H@v@KsJFXDrgT}9)&Hf&3+)#2yfW)xjAfs2LACM4ffvQv%0*G`pZYia
z{E)Uy=I)`kX6YL>DaNvQtOV{`&O5TM^N!IQF}4!PhP`Y5?&Qr_*SMEE@wIk9&6LT^
z>(UP|y}t2oo#Ngdebp8n+WYI<7Ik!ZL?=&WHL$dt8M!&F@cG<wquO63zrMUY+$pRM
zIzzGiUZpx{%0YkMk3|b5b8~VEN=lBT7(EPl?{QF@RYl%6?eIZfo%@^TsPC_y^k(wS
zl9v}+Tl6?pN<0-dW-HY?|9+Hl-Rj<!i<64Hi#$(yDgMkbdd;^c`R~E6BH<#!;!^HO
z+g;N7XPtfU;h?zL>8N0~+xHuuOg~`S&{by~A-r>b%IxhgPKM;Eb@F}L@MpS^py0-!
zut<jKI+0EV1qS;2ekhfd@d`3CG0iZ`mD*kQHtFIb*EaD3|DWc(KQrNjA`hqhr5)=w
z?3pm-jEI^1%`?B6Ust9c)lQjvMrlzp%f!ZsF05{Xq7tqt4l1@xRS$CB|6zB}kj^^0
z^^N_;`MU1gCX`ro#!Bw?IP0}^$D$bp{|g=+dL$uhJL~u{TQ{Eqo-#AvAEIlmZWh$u
zzc&5ge*LS$c1g(rLedp;-o+f7yW~~K`i_n*-eHjp+}zxqU0qo^_4}{xF3<n>_kF$e
zgjatmcUKr&)EG1$W;d?BlC$99!^69c$~Iajn`=gDuDQE^+LkpYej@W1td0*)YD(_l
z>rpdOm=th7z^T@W^E0pY*PkU}>(0d-pZG_4N$S#xv!;4^g>kum?l0Q&!NUDh|AV)W
zeD7b_cclGj@%4_~9dAXvuk*!j+`93?XAXb4EQ_<dpF49%_ElcGuEPE<f%ozYkNkD%
zmW~n6cP{~Dm8MX!1N&-!f4bzYKXK9|r!V<(O)>HD=Rr%p@9(SS^|@}cFK=JWmB&hY
zuL>_}zV;8BqoTWep~2g8H_k4fZTB?dpkbe=%;IJ1+6w*`IMq6VmRbAVo6GTu>(Jqw
z%>3&7O?#U-zwsSAd+}_M>MIkiEUgo|Csp?<%>A>e#!K7#q;776pT5WQiid@L;&SSX
zHJHQQ!>dZ(IG$fH?+e$<qcdh0vQ)EP-kV(h=kDy6R=fAaZg?qQ@F2Tm58JxC4y*jN
zw08<t$ILvlyyW4dXO`PKIy|(Krm}vRmA&p^ulc<N{`2j4WGp5m9&RgqaDWkX4m0GO
z0yp<97XIn}Y$cK(?w6mNr?pvQ^4^=(p87c@`O}#h7-U*NcLZoezGQuwW4CGMq*FqE
zVRN2TJS;5oDq69A{qdXkB=f`bZRXk*mKPmAdy&`N-F%Mhxwl`6a$|LuhAy2FGR@>)
zWJH`tp{wDuD&uv1>so%bTspXxIj=A8$F843uY^yz+UhACv2GD~FJSevWKnZ8yZ8T&
zb2{bhIW<y!dhPeNAM*We`K+oV^^OB8Ys{JZoe%wISo}V`*ww}57V~PIhO)A<H4z(|
z>i>P7uM@XthWY&(VR?CZw?3JZcXk$cc6Aw9C3SOs;!--H{epkH;q}>?Yju`xSvBR*
zCnvwKIZL)|nlfpX5Z7rg&DDB~|H;Tbc$4tFVSBf^oS)nd%bgD&K53lZEk5tuyd74%
zqOSAmM0#%csCgoSyY^kn#r)tGAxHY}91W~XvnYOX+$YEK`0f^vt2kHdG%&1Nw+=K6
z3c_ygnW8y9X1vQ==GvZ%5{uq@hId1q-jkfxedPyl{0y<S+|Z_e<IL<M#nQq*&HE}O
z=7zYq9MOt=I+vA|m9?e4{qse4`MI0+ZP+m3#*GNOKOdZ%Cv`6D(`i1h-*hzG;YP-e
zry4wSyt^)I#i>t{DKnnDHs%nwR=tvvQvCs~bcX#upGluOb!x}2SF8Oa-@ko(_Qu9!
z&}Oe0cD1`4UoJT+8_6X-uVqrni~j;&c5%L$b25?NduMyiw_?flf+tlLPwwjI*uoVS
z$#D77B?*fH1wKB${l9ZwTv#}ZF-QDW;{WgoUv#F-Z)n-?w0`!%YmHV}KRVrS9LZKG
z(yxCc{ie{+YC}hd$LhqXtQ(x$`D*@rJbvZcwSVs-8&-#{J#_v0^#v)Hl#H$)_W$ne
zs>f5ovS@ju@8MpV_Q<nA?+$Y6=OtU;D>1cL)6wDaI(h1KhCV6Nt~YOT?p3{Bd#v>9
z*RLw7s)qUZY~1=}G83#a&1OnJIPINqk)>moSlSY&GdvqME}tT-^F(XklPsYflcj%n
zKJ|BTdBPO=lqX@nU2Vm)ndviZtIgK${U$Znx;*W8pX`$-PXuIT&kFn7B$l{rT#~G<
z_;P03^PgYqIn?S{zvcDHzkg<2_dsva%tNtnj&u4m9|i?Z9cX$6G{da7>xB~NDuIWG
z+h>|&3KbR>o|$3zc*}J*FYPJYxv$w=`H=pH+2E!0hVtA$J31EsIiT~&BbjUdMbWc=
zx;i={ny!jDG_<s^2nh-G^eIl8HkCzse#>Kf=l|@9hw2afyE5Bi+sFKAh4O!AoD8jL
zw0-_fO;}J+(9(LfUW2MCXbeSS^Ua!5Rp#dAhYla+^->jo^CU6ix46YFrbq7@H_A6o
z{;oMYB=Ai6opXg|MYg9o-TpHwC@CdnhD9>Ge*Jpq*K5%;&GYYN#>bnLya=fK_cNV&
z(n(g$(^(a%x99!*UmO0u@xG{iLy6f3(aRiajkj+sYq#v~=r9ppt<wP7SN8AE&oi^l
z`&GTCJ$U-`sBHNi$IML4$H#gf=hy$9eNpgf%#`N`mOW3rzFVMB^v(u$8>jm1k+N6U
zr13>p%r@NPBcGS?bB&Uc(pyk3@9XR9pu+~z&dfO2$jpA?{Q2en^X(Y!lw9@&Sz(xb
zOkz&ZxfQE8%=R<fzTc21oDgMHQEvZs+0G@ORIfkiU^l+G%6)f7N5>Y1)irzxiHVAK
zc6JObtgIXB|NlF7{@1s+r(a!N-P@&Be<X(ar2fI`*o6wb>+W(SKcBzxkLqW=&k`;=
z*NvM^!I?<+h*mm7ZEdZmmlspQjSY!+>i_?hv9FsmVS>Q6{QG_Z0TT{#J{8$2x*=OG
z=O6nH*2ALroi7|P&Wm$3ykDd}Q{{7dn1IWEF&=FtC8e-PhQ*5)|NMRbzn`NcqoJW8
zkAy+Pj2RM#4j=aP^Lw^*dYqBfB8C9|YP*(rImY#Q2ETG&6y216H}Pzlm{F_4FT=?x
zcV8$fDJ3zi)@cAuEUT)jT3A^n8O;RE4Oaa9dfl?%0fWEY&n4^r8_(Lw7G#&T<J|dc
zjK^vi5*MG}b$k8!Z_+0>e|i4x*?CPRC8g!5Q&}&h7(IOQ<jRgW@87S#zCW`2Z~VdY
z{LPEmd45^D_%L3UkN1jl<-A|a?jCvAWSWpu5_hYppy0&I8)q>^L`0l`PQ`_WhUVPf
z_O|EtEFZN$fBt~x#`N^`((m}`Xw;gn`KvwU`JoT>4&P5c-x962QYXdeUP-Fj?Sg~b
zXEt|rbey;u;mZhGwrresCgJI+sWLVd6Qc9?eqHmsrKJUQ)`ftW*fl23+bhrTZm8pX
z^0tk!-^Av`&2M+^9o^H-T612f?W0EXj{Oj`c5a$={D6y#%Y<38ypoa*zXYY9pooZy
zTmPRveY!FEI3MWbj_UV&(+fVCy*d*1<Ge&fjqBlFS#$ZOedY6le;NlLH+q*W`Teu{
zzQCWtf`S{3!i<?;ym;Y}lA>~<;B0(Oj!s-$T>71R*RM~{yu1u_HvwoEaa+ilZTjWx
zITb>EYg_*DA8PsEu=lm)`?!;ycF(=CG}6^h?pW;pt)rtOLVC4k!+z7kM=ol9b1JUA
z-L!f0%S%hWxmAAc{qm*6F7AV*>QUD=nfs46O-i_2%zORU(Ywsk_p$e->pfT=?4%}d
zEEcb{qfdUr;f*s7b#-)j1V^MY+Jw8^lZ*)nIB@Li>lLds%ypVw|5WwHpEK*2&6|AB
z{{18Nf;lQ;Ml&_kjN7IgM4rFOs-&d!$v&!-(IhA*M`!*1uljDi`;NTO5Lc@;&8guk
zDtG$x*WhFJhVtDD7H<0_ce=8{aF3JxvS^DHARo-)N~kXW;vQiy?saM5{l5k;XMf&x
z?0x;(G``zE%r8f}Din(GXelWvopoj1V7tQnaHH#lFD4;R9RIg3yzZM&{qXvWnJXV#
z=RLNN-qFchap`1JqpOR{63dkg+fq$aH~hZ8;j5^@O{YVL1!`??+%V6LIQ6q>^~y&o
z=AXFz=KMEpR#H+*k`X<yZN(;rZTl|<{Ha;|aMAPyw=E7_d9qMj<3aMV2Yv$AH_KSh
zIk#^z$ho4T2evIy5Z$(qOH<zY1;>mX5>4#UIX{9n%{-sc^x`<nv&81LM~{gK3QnB1
znCZr?tD%P%<|qD+p0HJL(Yof$=mX2!UHK=Uud_?zxx2Gx<DRaQOq)AFZr~9;aBbC-
zio==rV&6Aat9R^N`Eadl-#jt<5VqNo2cD`Fs2`r0{P82mZ>cL8wyBj~E%?#iCT-of
zwyi_6;HePDi~Bk4HpldJ5^Sb_U@E+GC+D~z#1R=^UrFD)Hu0O}5?zMv0v$UAkJWJa
z-8)<L#CgpV?sZ8_?}g4zNwb{>D&J&89kQqHU;Z$y?@GV)yvNsTjeH^*|J6o4`H-oT
zW@tR)%<`7v%x;-r7Z;bPHm(I*4X&H*nU{ON{=o^M6*^fKN2`A>|G#(g_NRHfZk$c8
zIWHS?Sm}_&wWQ;qJU(q9Q^u0X?GH{AS?rSOTgx=PPoPjVW*Y+&dxP)k|6iAE?0COp
zZl;c6%MmgAeH|SgCibESrUgZFs!vkPW=_d(TeGB%-K?FbeZxhACz&5QjZ7XXhJ7%-
zymQw2kbf>NF1HLs4?GK)$NW>1mp|>Cf2Kx_<?REe0!+e+83JE+^ILs0PMP+;gzuAb
zyunn>8n<vaDOq<H7nfNROSklgojbZs>Ywqlhc|0fUj{@o-n%Oucleqj8`~dVCZPkS
z2VSgLUfMBLCxvTrq(k{JsK%LG3s`5o&Q<tz{(;=34*_Z4{lbhlmzy1rIPSEpfc10d
zgQCTcJ32Z%xHDvRkDdyh^;Y3k)Z*kh+uO`*dL9?uQ<>E1296=Iq~sC?LpQyZHHT7T
z4t0Nd<PQ~J!gPaAv}i{Ej+TcuZZhVQVE0DN;7YI#cH@&boMn-h#!xN|7UfyMbfYgM
z_>_8#U$|SLU~zAsvXYV#TOebO`l}TWi`5>xN=*N}>|&vdi^~y*UEDilS1g}*^vr@j
zt#wbNeO~<q)swTh60A2&+CS+mU)~e(Hw7kEeH|Sg5<aXOdcB{;Zu_igzFAP+24ZfQ
z1M3D}>k~zFPZa;1;o8Gt3|1S#8Ow9cZEk{ie1U1W!F+{Z5C^a6;7X7VImIbfU@2}m
zU9QI*qF7S&0QZ){$8Ku9(%#=bE_QRbY@Hdk?@89KV#&@kW)L-sq6fG|<mAr1`7M9s
z^77`3fqon3u&-D;Y2%)(5)naAFIKBTe1&s6UrfnIjybV0y?vK5)a5sK`_DWz{l=q&
z5*e_XUEDi*Ee=W5J@8w$QH0;A2OKnEKE@5X4tBpIPo$`QkW*BF#OazjTnXCY-lFkE
zrp!BLXDpKd2W}Lj=z*|2%kPh!*xNp?xESc-;<9Aw1=EJLH}vdOr>@`8`*y~ar>-t8
zPh?gyYztDqaq|0}bMt?&h5vzs*4mC`y-^Fjx_<O%@95Yse9QonEVLIh-QcP{p38E1
zzRNp9t1eLXbFyN+b1LUKv(b$sxjE(#u^_F6wH}P@k;iIdj`LeQN(B2Vb7=|Jj;Sk_
zcInSJ<?!zM;d!89!83#*x-<1oyLKJV(|k8~Q0@=&Tiy`eXd*W8*rNY-@6V?|G(Qbt
zSR2C`S#wx7=H&4mkJ2Hc%q3hmx~>MFSISdpTg~}A2;xlXg^~{1(~hhbnS9Pv#|Yvi
zMXiRgS1h}KbnZO!ApK1tB(}CFTCwJ|X03Q&A9I>x-Xi6_5Z~waa4isxIv8KDSef%q
zW(g?TGMh`dZk&=y6Sbak{_PtBh?#-27`G^ePT9~Q+4C^fhSL<B0=5LcEn_SA|L^ac
zo134Pzt-RRL?|XEhR1`&{*!?0OJDhA(nU3bf`Xayw{jW(fDW7Z^>TS<U!Ps--v&lz
z9?b^#ADwq=j>*2s`<UF_(c$s?QXaR0Lrjc}{ogN>FB+~`*p$CxrgsG+e-qTLbJj6#
zVX`+A_dnF}IBoG_Q0}$9ur8fpd;a}%3mlt2eEO7hVS(eF((ADmRaM(E+H|&UoVk5R
zZ?0}t49FS#Z`CmF`Fzg$<muDQpwp9Bxy2X^ik^6Yu9NET=Re*r|GZT^F5&8`P|*1l
zM>ow}`8YZ+QKJ8Wb49moIH(NUZWhn5yY#hNJD+Sr8`F=~KYmm^di+>=`tPr=-E(qu
z)cxixNIu@TT=w<ie!EA#=JyyDY}+<%@=?{4w6u%bdJmg6sea^2%aT08EWTxbM@Pqr
z){M`rAMRDZw_W~r&Rpqx+oPkStB>V^F3j=rvP!+1@BQ?r#v=~<kLAlYbIsoN|GEOG
zQMu%<S^xC-x|tszAHTdd+Wge%(=)Bh^=f~AQ?>YUru?Db9E*wP=31NUJr@=G{HFMP
z?1hi}Q`J7+aTEBfmr)N&b=+6;xF7i2|2^{e`~Cj*c6L!wQP3qQpjE5<-#fdyl(e)~
z75<D!<6FP)-?K{jYH{up%Dve?e(m`#3JS(mWzh`cx=}8Xk&=><k`>j}kDouku5^6u
zl8)3n$1Cm~l}o;7p#&<jqIc_pJH{?9E?Zt0hJP}5l62xfw*5t+tBZ?E-PLv63Ernw
zX3EwanY%<v79@7da4+YQ)+@p1`R|+z_}9g*2q|gHd{{TMzIouRrE$UdKd6W-uwuQ#
zq-A-s-{#EJnjT#~s4_p}2HgbHVvbafyArwJq%3%r!EC$mn<VS^#n!uf`arH?%3#}Y
zQ}>}B+ee1D7D=$REEjkZHhVp^7b)s^{o~*Z4Un>46XqK}St}p8%cYq7zaVW7vUb%9
z2D8b%ds^5Pj}-KR%NZBHg~12TF6fb|duX|A^C^hd{fi|Jq-~hB)5WOM;St2rPu8;-
zw`_<Bx^Z^-nM=RxTwPp_cxAF(I5h3ELURQ}Ia4p#X+=?54PqrTLQ^(QbxD&3JMBqN
z2!rmDc~#RsD~NwCmnnc0<tHRpGDMxwvs*aL>sQfah)e!W$Ya_#A=KuSMBFj9XmIA}
z_@j81A*!J_S$EwJ;gc#5u{l%I7<3OD+cz!I^n5_#Iy0-Tj)z%UuUD)#4h~#eFXwWu
z_2vtPOL{9A=Czw<U)zv!a?-J<k1iE`D%#}nZ)Kmf+j9neDRI9eUMWlDmu=e9BRJj9
zz^cn*^~L-X9*dPdtQRv?$Yo_`uUxYxCuZHMRZFs6{13R~=B{<^+nD=Us_L6;L-XR`
z$;WSPPnT9b>RR$ntaW|8!{p<q&sn&YhO#b<tv0FD$vE*`{syQ1d_G^f)w@<rx*|Kf
z(^n#^F=a#XX{)TPRh@6H@`s!EtM!*x{Fl39yXWNv!xKy|r9QcSdDA_4v-jlVt2DHq
zKDZZq<OuH;2P2ER3VR0GW+&ZA?;T$8)%<1p`0l~|CmR_inXg$^{wLwhTiIDQVRe3H
ztv}T{`nz&JMNAca`sU`mmfn+X`#KNLwvjXWGq0q->*&p`Fa6b4tkFonKQH%7pL|YZ
z%7n?Kb3SbnvTAoXtz5I|QqrX|)#Uv52^(u}o2^q^cHg1<&%7y9#fqOeXxaYev3P9u
z_3Kw(yS@`Y4Q&71vHn_|e!pRJ^5y!Iw`W^zp82Wk)aLvOxj!|v9`|<jUf8fft-ti<
z48uR4PDkCV`YpR|w%OW~kN<xD|JS}x*80@x^?PnT*|<RQzU<~S!@NH~)cQ-`ya;6D
z^?6c}HjQ<XW5sp7Cr_SiD7u>UOI^jJa*yQY<;E#50`hkKOygdXed7D!OQ|j{E+&<0
z=31A3TAsZw&A%)4Ufkn{&$tduTYFn)()%t?;hlN6OqTiVTy-+p(RtrrcK(YSlaH(Q
ze?56z{xj$}h_8!|`pRYB-&cF&_}8NsFHXGkr%A1!op--_yl#}w`+Iw5+g#gM`+G;u
znWZuoB{!H(J~(S0mkzoW>F>Gyvuv(C^PMeW`6%hn-@m%k&Y!>Dephp)*iYM=doqQ$
zpWQR{N$&0c1=ix~>N&ZknfpxEcdg3$_wN(?EXEwJXldy?v9s+Ce~h*+e+Rmk@5b%h
z=9O#W|GPeV@*-j4obtPt-Lqy%b=N-kxBDp}FE4*b#~{w-d%?Dxn@JmU)FyK>h^MP}
z_xyaddi{e(kCHalfR;X(n24~qFZ<sfT@w=@wmvHL<Nefd?!RyBD*o5n*xKq&(>FDp
zs+YL%#x1kIeShs^i%lQv?LVV*GiL7p{A>3o?N^^`ReI>+#f>MEzrK<@yQ}oI&a}7J
zqVpDR+H^_j@y<Wr)6<P+>P*Xjer~SVZ(B(dgNdo9r$zpmZ#Z#T0OJ;;X)_En_3Z5I
z#ANkNOs*s)-@JYM^4{w5?%woFN5^TFUw^Ou@S&i)_vwol9^3Qo>X^-2+S<|*QL^X6
z36JjHr!QZ2E?>U<=&{Wv-v8!VSXe}q*yQKuclTbE(fRp4NnKriSINtyjUQcf9E;C_
z%C)yWX$-eFSQbA6oyXX~n7;2rgx~wQ<@XjYT6Abty6D=g-TM1HTwPfY9z5vgo*CNI
z-2C&)Wq;kGQycfbytmgHbkNngbLZUL1v5=cggd}B@W<D_3RbK-N=izX&aGeoH<XOE
z8X%T&EdVQ7%mgY_LDJippFVvGI$7t;8K1?Aw|J#(p1Eg_&En)OTxpwUUR@pj`7pnI
zg4yiezRRyd!o!0@LQ+b4!qm03yPrHsS+#0aPoL7ItQ8E~3jhB&ZvWxix3o7mHoCaF
zPMk2|z_DKG-oC4=&dj%;-^k1^C42bQ(xpouzI%6WMd0EY28m34eSLpE9OidBo)s!r
z|EF+S<b%C;-+KD^@FXTC#*|(S{qg&E@!PG}gTlkpOLPQRFK4=O%+<|pQ}S^>BO{{|
zXU~Gpi~}wIbvvFVYL<J;B_cw?IPHvqmDg&6(pModF)=Gvty;8g+q4-oB&N<R-cs<;
ziHV7+;@i#i-o8t(?$rH$D<URV^x}eIP;hYMt`g1rHJ^JgZgg2Qk1IjiJn>M=vGVy=
z78VAXmsF<dM!Wg?_8vUBCO#%c#=7jygTwsxCRSdnH>97J%iH%e?adphID;=&g8c&{
zB2Mh9{mtW-_7}8FE-Ff@-|p9ni-A#dBR8i#eD#XUWKVJRi3y4|zu#_WTQ0P*POIVV
znN^{yJG#0K-Me@1g+|!<bLaT<_4Q+7VtV?LzJB`j$zb-`<$KBsetdYykaK(6*%c9M
z+nSr1<Kp5hEG;Evmxiuhx$@!k_&U&@A~$!zja60R1=1T!UIz8aSYFy;Q~D~Trl!X4
zX4=<RSND9q7G3lA>vi2Z=XU8vY-o7&=+UvKxAS(NJz%o-^7_p+^XAR#1s&?j;NkCY
zt}=Ox{q}oR+I4kxcdA~m1sko^kbC63{r@w+zP^^8uD|!orC_cHeX`a&KAqC8eAp@u
zI$K>(aP772_v=81WIf)*_2B30D=UQ=mM&e|`&vs|oAJZv&&Dc~x9IoV{nD`i_d_}R
z+M0`N_MWf|V9ZgTSNUwFaox7Gvr=mQ^Um1+|LK4CLV?u$x?d|V3P$bqn`@P5G!t}K
z*`FUD8FKFK5^Z?#B13txr*yj6?4955RfA#>RC4I(oO$7)w6<v-W6opHUgmXsK6!zL
z?5EmihAmvU@XT!U^@X5y+{bU;ocZtXZ|NCcw>EWkae?ey<~uv&pUb()X$-e_ET31!
zB`qy2SNTLxuJXymV_(1DDemWb7zxTKpu9SBre|1~*km<dB`d36{OQrRH(!sd?)99k
z_VD%V?!9|$EiEl=zTYVZCCzC%k%z3`?>W4$_P2(HM#7~fo;`B5vm!UANy?sGrK+yJ
zIpd;I)t46sR|GEh`}t=1{JKM@PoG|pqIAulbwlrL`+B?7)YSda_qS$;Ghf=GH`l5(
z>D!x|%hz1~zi`gYA0Hpz+?>w;`PtdUixxG34hWhtBco(Zn4+24xAOhjjg5_LOEYb&
zzP>v8>gsC$-#6ErD|ViEIa99g-P~V0H|HO?dGX*2P&uJ=sYh$os-M44%fFCv0JTWJ
zxv>VgxVS8t8^|a!F|F{?5l$^Ft)4zbC8gyHnKYEnDp^>}VC5E*kac!(@pDF~1vN+0
zLl|6_xPnFzSFF$g9SjI+=WMCgYEZiLrcciHREMB4Xn<0G-;YJ04)!fuQ3t`yFiA;C
z(AE*qeWM?b%O_`NXP2l5PAv0h4RD#|TUKVK?AD{8r|0+7-{nZx3WhF^&6R&X9@o^<
zOZ)%t@04lN!2QvG-XPUyYro$;K20}TLrW{^&W^$=gDo8$Qv*Q$5Ec}4EGRGl-46Qx
z-d@nTYqMraEl%$2fVxgeNhxAe3Mc4p0MK-n;q0?+?m~i@*WdK;DJbP$J~dVQ<;BJB
zkBj!#{k^fPRQq_p{PHDBSp5C{nJ;&CY{>`tP^XPw{@?D>hYugNw6{x7aC32~^IqNn
zZc9swf`hgUDQIEA1?tKSsI+y%sa08vi^27W@$aplZ!+5azsBTz7%Xu5=l_jCrK}Hk
Tt=D8=U|{fc^>bP0l+XkKc@7<b

diff --git a/doc/sf_and_dist/graphs/jacobi_sd.svg b/doc/sf_and_dist/graphs/jacobi_sd.svg
index 21d48eacc..2a147cbb9 100644
--- a/doc/sf_and_dist/graphs/jacobi_sd.svg
+++ b/doc/sf_and_dist/graphs/jacobi_sd.svg
@@ -45,7 +45,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="64.8" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
 <text x="64.8" y="319.3" text-anchor="end" font-size="12" font-family="Verdana">-5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sd(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sd(k, u)</text></g>
 <g id="xLabel">
 <text x="264.4" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M75.8,216 L77.65,216.5 L79.5,216.9 L81.35,217.3 L83.2,217.8 L85.04,218.2 L86.89,218.6 L88.74,219 L90.59,219.4 L92.44,219.7 L94.29,220.1 L96.14,220.5 L97.99,220.8 L99.83,221.1 L101.7,221.5 L103.5,221.8 L105.4,222.1 L107.2,222.4 L109.1,222.6 L110.9,222.9 L112.8,223.1 L114.6,223.4 L116.5,223.6 L118.3,223.8 L120.2,224 L122,224.2 L123.9,224.3 L125.7,224.5 L127.6,224.6 L129.4,224.7 L131.3,224.8 L133.1,224.9 L135,225 L136.8,225.1 L138.7,225.1 L140.5,225.2 L142.4,225.2 L144.2,225.2 L146.1,225.2 L147.9,225.2 L149.8,225.1 L151.6,225.1 L153.5,225 L155.3,225 L157.1,224.9 L159,224.8 L160.8,224.6 L162.7,224.5 L164.5,224.4 L166.4,224.2 L168.2,224 L170.1,223.8 L171.9,223.6 L173.8,223.4 L175.6,223.2 L177.5,223 L179.3,222.7 L181.2,222.4 L183,222.2 L184.9,221.9 L186.7,221.6 L188.6,221.3 L190.4,220.9 L192.3,220.6 L194.1,220.2 L196,219.9 L197.8,219.5 L199.7,219.1 L201.5,218.7 L203.4,218.3 L205.2,217.9 L207.1,217.5 L208.9,217 L210.8,216.6 L212.6,216.2 L214.5,215.7 L216.3,215.2 L218.2,214.7 L220,214.3 L221.9,213.8 L223.7,213.3 L225.6,212.8 L227.4,212.2 L229.3,211.7 L231.1,211.2 L232.9,210.7 L234.8,210.1 L236.6,209.6 L238.5,209.1 L240.3,208.5 L242.2,207.9 L244,207.4 L245.9,206.8 L247.7,206.3 L249.6,205.7 L251.4,205.1 L253.3,204.6 L255.1,204 L257,203.4 L258.8,202.8 L260.7,202.3 L262.5,201.7 L264.4,201.1 L266.2,200.6 L268.1,200 L269.9,199.4 L271.8,198.8 L273.6,198.3 L275.5,197.7 L277.3,197.2 L279.2,196.6 L281,196 L282.9,195.5 L284.7,195 L286.6,194.4 L288.4,193.9 L290.3,193.3 L292.1,192.8 L294,192.3 L295.8,191.8 L297.7,191.3 L299.5,190.8 L301.4,190.3 L303.2,189.8 L305.1,189.3 L306.9,188.9 L308.8,188.4 L310.6,187.9 L312.4,187.5 L314.3,187.1 L316.1,186.6 L318,186.2 L319.8,185.8 L321.7,185.4 L323.5,185 L325.4,184.7 L327.2,184.3 L329.1,184 L330.9,183.6 L332.8,183.3 L334.6,183 L336.5,182.7 L338.3,182.4 L340.2,182.1 L342,181.8 L343.9,181.6 L345.7,181.3 L347.6,181.1 L349.4,180.9 L351.3,180.7 L353.1,180.5 L355,180.3 L356.8,180.2 L358.7,180 L360.5,179.9 L362.4,179.8 L364.2,179.7 L366.1,179.6 L367.9,179.5 L369.8,179.5 L371.6,179.4 L373.5,179.4 L375.3,179.4 L377.2,179.3 L379,179.4 L380.9,179.4 L382.7,179.4 L384.6,179.5 L386.4,179.5 L388.3,179.6 L390.1,179.7 L391.9,179.8 L393.8,179.9 L395.6,180.1 L397.5,180.2 L399.3,180.4 L401.2,180.6 L403,180.8 L404.9,181 L406.7,181.2 L408.6,181.4 L410.4,181.7 L412.3,181.9 L414.1,182.2 L416,182.5 L417.8,182.8 L419.7,183.1 L421.5,183.4 L423.4,183.7 L425.2,184.1 L427.1,184.4 L428.9,184.8 L430.8,185.2 L432.6,185.6 L434.5,186 L436.3,186.4 L438.2,186.8 L440,187.2 L441.9,187.7 L443.7,188.1 L445.6,188.6 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/jacobi_sn.png b/doc/sf_and_dist/graphs/jacobi_sn.png
index 1bbbdb40496de8469f16b032a548b8ccaa47c485..297f85846ba7dde2bdbf339167d0e2919b426d25 100644
GIT binary patch
delta 46883
zcmeDA$-Lt$^9Ekm`fVwdCuYe-PME;Jsh!xO(t0|}yHV_rhDctcLuUP##AOcNv+p?-
zS99}Th*r=waaib}$I08cB(YUZ#AwgjhqhaEqvbYz`TaPeOZRogJY`wS=U;8=<W%N<
z<du3}YxnrC<&C~oOCNujTCm{RQ$401@&8L79b269F)2yPLxbf=M^?T5nuv~z9|I#~
z!(ND3Rf!$dW;rD$*sD-!r9MZX;fdgZ2TxSy=;}&dXOMeo*Hqel?QG?|^UoLUi)%aP
z#(w41q$Pc!+bRs(cJDGUwCQ0A{C988|DQd^1`oe3+xq_O*|UZ5;#{o}d#g;B1ZgrT
ziT-&uJO9zM+4;xL*Z(WF`F^LkxPF%9q{P$HbOpMPR(w1ve)0PC_SDnU6951EyJD^F
z#9RFHcQ0J1_$ekdRCL|mZ&5Wr9=2D!Tsl1<Dyr-0>FJOC>wjHd^VUx+f^kN2jh%ee
zuHA;FqQ{RVJ}@w3%9Z;NdOf`2PuCN-Z%2||ya+t;>eT_^>B7@2nB$pdnQq=@S!Yvd
zRj(OY5hLff(vJ22yFcbD8Kzvlnt0}6!~KU26PqmFH?eZnd~}sp%}!9vurA=3^|`^Q
zpT(x~l{l|f#1@anK0fnf$Cw1Teon~P%Fxc-f0U{7ph0@I-1K(UtKJ1mesk0^2{42#
z7rftUBhtXky!gXUwL}vy&+UcVwmE4`UbsSM^NIR@6W=NSIJs;7ks94OZ2KNG&05l@
zs-fFjv5RqyQvc<4aof*4PK;GKEmyKkzrDR}{(9%6NkVUKY*b$SxX41r=Ff-26+a%f
zdv4d%*PmaU*Xh!<d|s8-;^On_pdh(d`CRr+-S4+EcqUx8Pk7*+@Uwr@c8ysQQgVkb
zd=L-|T~;q%pKo9FrRD$pUnNSsHqH#cY9_yU`*q>Id3XGjLZ@X<e|&%L|6}!Yq;8k@
zoqp~d7SI3t;^GTy6t8V6SjeQm*CkH+*d!}iU-pfErU`6eEMhL$HPM4BFfg!dnwYqs
zZK!7tbIcBbZ;y{Bb2%_rZ2c7?^U|*AwBKHxXRoIO)Ja`1-oB&WPCg@N%i?`;Y<Bba
zD0O!6CEVY^AGTYxTU-2ijqR>|#*(L&y{`Wp$*?N?O#d4p?^hd48!VsgdcE%O!u5U5
zk%HE{S`5Vv?r^R!T0J|NDZaF}wW`#%g(>mYaS5v`kyENiIMk=CS6H;zI3u@o(JHT&
zNkWcl-gA#;nl3-OwTbcBvie4Goqz>Pk9H;)>{A!@{`7@cp3$E>gR97Ti|sDH4LKhl
z?U;LDc@_twhxS8`1i48*f9E%M{o4O-@rsGp9b#1aepXq{J+SdrePqNZ)-VR6xd-c+
zKe00G*SM~Ia>n{y`wj*9KI2tLeaMmUGqaedAUY~$#ro+-Zy483%47+2i{&t>mlCY7
z;ahX<OICJ7nlMkB!i4fe3)xn=hCeUS?H1E~X3})zHOsj!hLCw&6*>o&^xyk@!6A9E
za^iLyQNaVsciofB8d@T^Xp}O4kNCP@N9QM#Hp9$w2NE4@?VY~Fm)FkS$zW6W$Av3m
z>y!=0XBJ+}&MXX?^^di~>7QIUf7|gk&-(3}(R(Dmt?+PgX1>koBP!O-er&U?fKP$q
z)2nLt8r>EtyLPp5Kg`Hcx%+R*s^ANDH~9W9nZM7Kvx_lO)?h|`>`GtXb4O$kh*U64
zDrIOll<4q#aPZ)hbSC#`hm9Ma2(MvCv1*PNvWx%R;G>(c$4uHnhVO{!W!GD*Ne)>v
zN-x$gc4iR!z?~2xdGUsO-9+`*EO~ip){QG4yjZRqFi*&7ruz4NT^HvSf*g^Pr)Jfd
zte_|4tbF-F1pis5g*Nt=4|LivEI)Sqq1o((5i=sw>lbk-^dEP0Znjyfv0%-<c?D_`
zQl~O<b#!(%h&K47Klrdmpdop3a>mR2gDbDT6#r0vyI<D%=A#u%c~{?<6nJ+FmzG{x
z*1)L5b>oJ&9)oI?t<yn;J!a8QcCvEc;7|xPk+<NOsMvBU;SJNjoS=C9_M2}yeX0br
zO&F$2m+R$}y<(U?sn0z{%kQ~F%({;|WDl&n7AB%8GLi3hiRHCo9`9AtkK9$eYGSZ{
z0mG(UR%To$>L*R#z%=2cPX%ND)D`bf7EAq>S}3%7fyhz$?;`x}$&c@7G-Tb>VZ3qc
z)gl`v4u)<m@rM=pbJoT2v3Ip{r(b2<#5BQbR+Jsvdaf0kr}m!hjEG^Fx=P~hTfIk|
zeC%DU+>e$uZVqFgk*@jRn49|}z6ZzLG?uB`E%9EzTYRzb;$pY@1FoA35?}QyoKp3E
zHl=>Uh9}Hx7*dR!-5Da^?#W=VyjN_a{98OBioq?OBh94g%a<PprlL(@(z{RV3yXyv
z>t|pp&ORt56=9sQs-R!KdAH08f%u89mog|UYB0Wk+oiN2QClJ^a2}UMAM-)as`Ji@
zXV3cSL<rb#dY+SY%HnTz{hH?zVj(&V{inNk$JXxUIeRuond9_HMs0?fXD$djc*bp>
z<S+Byw(n@@%%$&TdV43hb30tkZ1`(oVA?oMOx;IKbH|-8&v_<q+>n%bN6LXAKqrDB
zJvjJ@p<!GW6EpKk@u{1SEKBO-<tS2koL(mED9X#b`L(sAAft{JbJvuH#r2vWxA81o
zdv@xE6y>xh_O6ru{$06#`r@TWr(W79e3N101_RMB2BVn^m5<ChUwPo;y~j(~)|`Bl
zku^)2Q74FDsc6Gr30+==#8+3pz9{^9z}zoy^TLP?4HDdDyz|euo}5zU(wJ&yYik#>
z?t}9?k35%fGlfOFPnI)DpW>0=?>U^bz5c>(gQqJiL)mZKdgYRv%fu-0x_Z9S@v44R
zRR&)*&0oK2KKz{2zv$GfR}Zo>Po`Ar=vX$2HuxN~t5<61t?i8nnOgTHZO3Zvg$W;A
z*gyCzlXm1_^r&U#VBlbNdU5(o#w+Fibtj~yI`S?^ZZK{%UjFg3SjTH;jrnU%e+^PP
z)5%b;7h~c5$Nlibf`ItA{%8MwYz{Vdn;Ku*kemB%2a|yW$APQ2W>vCmcy2K*M0MXx
zF|MC0Rthd&s`~T&nky-XW}I#{RR3+8eo{Yz@kE5vfeRNa1sP@LO0=F$JiUVL!o?dL
zmCnouIw#%>oyT>f-*2|VWno4Zq3euZy>2Xj>V8yJE7zaj*sCzJ_|NBNjSCD`4_SA{
zd9gS#%&Ul3t+H)uWN6#H>%{k!86DNkj+~WOIE1(uWo19IF4(=8`Ol-IDIp;#1@i*D
zR5e_rEGi9;Yil$_EN`CN%e3i<<Qj&aM;njJHOH-Q4_bNTYIr<vdeiP*%jefgc~94y
z`}z6z<$1rPIL-*vo97uHc*>ZRd+K<ily9x?ifN&Xw`?$Zn|#EVS#vtWx5XK`OZ8cK
ze7Fx-ls3r7@o&0yD>CrFix5TcS0>x)x+Zchh&t56CctnZ;|K>^<GZ{=GII_;b&89Z
zH|M>xAkU##{;c2u8!yK4(n>{<PXS?W_ntgkqVPAn_|}1^MS;rw6YFg|7%y^6iZbz!
z3uh0{&bB(8oOn`l4a1y+^8bIh=iJ`LTmScUeBp}=iY(2JG39ql3%|d7`LfYN<&b{;
z&(o3htgNh>^Xs#gG00dkO?i6na}U>wEC$8B0vck>&hCkuD>FqKIM*gHoLKydp_4;l
zw$v$>ypxJO;tZ*WLP0^zSKltcwX%dse?^2tJy%2+JIgVKeD%H07dE)OjBi-PHbF#|
z<JIe6^MdJDuO2+f<uJ{rdH!owgHG}I8o}9Sxrb(^&*Nmcu_={1D?1z1cI&dx<k%Y3
z`}Otp^qPMwS4#4~ac|gE8T9}9?HQHK9?8mIq|J`h1*SP=9O`bH#jxbkq57V4!u_nG
z+(OGfEV6EtmU{ByrDWTA^Ug~_jJesf&!2cz74YgoWAM2(zeAlgEH;$s3ND>)ZgSwF
zkKPBVE4*L09r&heNK5|W5>OZacuF)kcij>xhmh0LQcLC~?>!#$3zV53^Vk2dT3USK
z)vF6z^W(d;lM_$sp84f^*6?`0{PFrtlJ;h7&5TY91#~&Htl8MvKla!EVQ%M>J#^zn
z#I5K2Y>Sl|PW@T`pSgoWL07IJ(ZZ(Ur(4XPGqW#R3I)c;@y|XiR=zB|M7_YXlVR%A
zr5V}YXQP^06-1a)zAn}%^e);v#nR=s&8gR~pPMkAU9xSD*f~LU8M|5DOv}8LX83KY
zXEJ!q_drFh;mneSj(yj{#G4M@So}BX;If9uPl90#e#UloeA7?2PMUNxOjxLsrMbCz
z$!}3{@xu=b9;Dm<mRz^v5m!if_~XCd@B3%-9-Jw7;Aa}+WJj)wCHv)t?c|rJ3BNRp
zt&<I#^(J$^vZNQ6cYx|zCvW?oyp1&nn=F+UtgH7s$92Hu<;!o2Jj7ijXIy5KQQH;i
zaPNY^cEJS`;yLCzxz~#XZ0z`OEXCqv1;ehW=+0;Bc|5K*t=hCnq{fcjEc%oAluf^?
zcHF-0`P^~y1_MDeRvX^==h^#@AHK52Mn`~y<<Ygzw%=|fSG?JHoPptBf&jnG2Zp>o
zAKkuu{W|g8<@(E)n-@wRKAd~^FNcqx0t=rEpS{Q<fd_`?xfw0247>Ew#l=FF)Qi8*
z%5A-p!7|<dUtzA)sw0PrKK*|lBIw7ge^saV=dL~b<dpyZmH1u}prN=ZthCf<%eGBS
z2C{u}7EI?N8@45suA6SeKH0PDTUq&&jceBN{adKmv-_^blw<Sib8iPYE@?b(HrMz5
zArbDz$NCq`Yq~r{7{7e|retBsxzX&e+l~N@mTCW{O{uRx^eAq<zuqUEYZ(Gutp<1Q
z@=kP{d@ks@DqlM@zugaoce~%)UAcBl{_u3IMhAxD{qpYh_4Z+FA{bqTHZN*#Z+}=Y
z!Tmw0l`KO-QWDc%<2y2Gi|T_`2E@e7xi)Jin>6E`w&RZ%?%5-wcfFIlR6(HO_S-hE
zrCzTjV)VqX#}xDa`u+Q1*>2D6zrU`p?@c{D&Gp~9AN{-qJl~p6^DbO_me*o-qmXI9
zi9K7wSJmA8YMLctD!|o}DS!CtHMYnm`TpiKRuiXLzGaSA3XiU4ej+aFxaR7)`Yxtx
z*G^ryb;_)1$>D|dwJiIER!scw4hgTeckdE=`i0GVYZexqtCsf-lX4W{W(?;RnB}!6
zw{ONQu7f$>j)*p#n<nPrt5&e%W&E-nKWP>l#w$XlUcZ;#;W+frA<JlE<^zqk_V$gr
zx6OhKr|QMV#zt&P;hd%$-L`uDKB;=Ir9%Do|0)js-Ijl!Z*QFcFLO&zi3W2svq^cM
z-|c=M^eg|QDyTTz`FvitZS^-7x%z)Up9^rcT710{%*ddutbAi{_4hR|?!I{O#xTB}
zPqxWvVZ#&^CI$vqSJw$1DiiG|da&qC=hmBEaIAeZ=Y;gI?}tR9*rNi&=SBWHclTcX
zya0x}5BY{iCckyim~nBZ&_o~Q4xLqU9lZ?8`Y-=gJl4_>Q;`M=j+I*kjAjamb*q1x
zvuB@Oo|J`ln1K@S0a1alAfBUXpPh8{I&N=qb^Wz{=Xy!rS6BK2qqS#?-t}d(yv;es
z6qMjOTAg@!cn-WRdptEf?%=btvo~g6Usu25cWn9H(u}OES)ac@mj5r2v{Az5-kZpa
z)@5&IY<_FL?<23(|IEl%U&iwZmzVkO`0=P)aiYh95Ur2*|Np(e<M+GW%B78Fvw5Y>
zat>I(-_!j62fvb1qS4F^iHF&AVt0w$y?eLf+0670v+w^=dsjKH=98z*&nJ^79$))R
zFJ{X(rGolO#YJIfF1Xw|dY*ZOK*PFiW>;b=6kop1`)(n%yXC=$)`s14Hym2f+1ADO
z=iTA^NAJ3YMRSK&S3fC?o!hgP(MNdUGC@^8y&Ya@|3V~tgSKqnec^(`4gRCE*o-H;
z2&SA0&|#73ZRokRMLJaFGQ*>s%*H+Y>=u7E`D(gwp;9ShM!kvG$Dhwvx~^T6|0g0z
zn1f|Q?e8*;sa`QvFPCb*&o`U>@uIu@!?oM*H3h9?VTdU{Yg+N`X8Ond|9|hl;qXk1
z(LrnKInHxD{QQrfPLDt4U-wD4VDX}}QESC`CGWKuNSZNOG>5JZOMHKCuY{!J!HLT5
z8!A7i*?c@AJn{NeFIBnP`Y(Z3&i@Gf^;rHt$4s9#fBU~8b^GPt@B6KnxBKn3E$7ZZ
zZt4)RoXx;0&B!xZgZ0j>S1kt>RBMDY-_^wgY-Gr7&gEcXUUK_{kJ=)I8mVSSuKsix
zKKED89;jOjO_n~SShV;-OtO*Z#fyf@Ofy<Ud#)xPbxCNt*V@Xe;Ov>kwxNFYQq{*C
z3BmEfQGyPO1H1bAt|&FEVes)WkT}9?ey71*u9Ag2t)#rXwDe%s)=B?(d3ap5*%m$F
za9SwfXaDz0<Z-*lJ;ooNPLE%<XPIvFwuZwGAKa^c@B3eV+H!->+pOB>6dsebc-&*0
zv~O96*2c=u&mzy~-q@h{PS#yZz_dZH{=h{Ro!#A&lAq1mcF^ojSzJ|<MbGZV%6aSt
zhD?5L9ck)&Uz$$!Xr0s~G^72@l0#uxMhidc*LT{8aqPJ8S~VlLH1Vp|vo6VHf?SM8
zcX@XF`4ywzDzZrMiAzcNy$cQc+w)ZK#s#iw*b>q8?O>VCnk9y()<>}L{F}Y+ak__*
z+J*WM7lzrtXBVE-oW5kw{F5rJXP+It62f5<*Yk0*VM6eMkDRSeJDyI9E_iT&@y+e+
z{BDa4Ki&HD^mO{vFxTRPtl|mp@9kv}5Ns~`nRB^*Wr)=Ejml!RwY3$mRxaO=dU~2A
zp8`X{Im_n^3VZ7GcfC-`xwl917SF6nGuWgVQv_n-IO@YT&-F+?*DO+?A>wq~A=*vQ
zAwFNfsgdD`>62yKCJGj8vO3`TpTA&{l|yC-ivWjt(}v6kAuqOB9azn^(5=XC-E^m}
zlP0^vd@f#K2(PwoV*JEWSX*fu#g;KodbYTr!zZhkD?2$W)`VpR9msTH2wjyVBK9e0
zbJNPz&DXPB3wG5{Y<SADFo2`{P9eM9j|a_`kN6do8tV4X|C0ax-Q9_~wRZ9hX9}Nd
zXlNWbae~81GvcGorxVHntFIPsDw{fW>WzK1*7xfF*S@*8SNi+CYW=dew_3lxzP{Y_
z+0>OA1RdB8K4p@+sL=E$sGxiDYnwD9+jnv-&W;&RUfx#Par?HSsYLywGNx_Yc5NtI
z+b7Vlw%+@9%*jgu7aNY<bBo#c<<pGy-e0PEs`pA1TPe=j=bieRA^3TBzunOr+Z&@|
zroLV}L1?a)j-Gz|f+Z|+n<Y2xx?yhj_0_K(ag(Mji12VZ?Ch9i#c|jpg!#q07Y-Y}
zTA4Olye+;_TUPN$P9pT!5$WR!f9mf^@toXgC^B{GLI;(m<4KCO@BPE%YCbsD{Cc_k
z$6@(@2JU|tTln)0JnkJ(7vNA35STpW)TvVp0=_eqCTeUtd*TGglOjutIZu?f_4fAu
zxIF(~%k=m<%c3_1T2s01|GxKKsb7E32Pd7F9Ri>ta{s@t`g6+fReH{CerfQ2`a_la
z^sh<sHLXuxo~v0@x<J%zso)(RJ%@GMw(WQs->_rG44)t;hFvfE8O&BlU%28g$M{54
z#33eF_$r4|x^jbN(Vma*B{W$>7I7Et6$$cD(_9nAzigSGi>y#7Q@SfdS2hD5|A!0t
zy;HP=g@ZTT++#5F1nYwCMQj3#FLBtJ@3m+@S+C-~mv6(iX}-+I9TWr}T#L>>y7&9N
zZcvqY?zP%vPNSJUU*2yzt=F9s9T&&P@Z#OOd8Iw`=FK~ieX`*H-|xvMC#mlEb}M`G
zt-6O_d|u6)H*d-LgC#dO6b@V5ec|-Kh3)12??&xDm-jmqi5a|oo9D#fb@jjw_7Ark
z7j5b}C*99hU&{Qi%%W~dV3yIryVu&fURGV&WhFVUT5s#mMe5d*UFSQzde)%tecyRf
zUdXB>j@FuzvMS|e2S5G#wc{+q*QZ}Aey`r187G;(OKltHgk|E4i@7)7WNux=kz}~@
z;J(RCY!jaSd$z@@;c$!fp5Vq@md>;1>%JM!seZTfL)G3LUoLsqZ_K}MrxROs$mjo$
zkB^Jn49+as@S!F4g5~o$&6h3(?fHJMdZOE;lP5jj+}$l69$TsuZD3{9RerCMy=t#q
z`aH|qZdw2T{k^fXSiS7+Em7m77hkIs`?~D@KbHT`&=C1J>9cGYgHccG)8>qFQ-gvJ
zp|4U7GcDU+&(i215E`n~z+CUJNPSU*3D<$DQrjr@NB>Wp_E{Dwc%Y=_s9#x^sjY^@
z6XuWAtVMi^B6kECHB6<__kO>aqRPa<u&L_6Rk#0@K})upZe;CQy;U^T+h}&nl)S(3
z5|cf<zTfjc>pfAl;Yq>Hn4J6jWT(efX<l0!-QI8i&%#JnCFl7ho~28d?)dwy{`SWc
z%KZ)JpD*6FO-z697ooPcwhztne-t*|y>LMQH0GUiXGh^Q2A)=@A1D3mny#)6PyYMs
ztKs>N&GLU3^0rHh$JZEciPGhhwQ5-#z5P*}bl!~cZ3b%?QY1{5-u>bJ*>VPd*yOd$
zYj+ggoGK}M`0BN`;Qak_zkK~xX5QnbsZ?)X_|T-_X{6*_b2+x9jQa}Z-`H87@=E6R
zU3s$QVEz0Tht{kUOH4}QVrE{fp+8?fx#h(&5A!aj@JAp0cB<Xs+*77|QC7oL>Y}Xj
zS<#zusZGb<cmDplkR>uV%u6XqRg&K!JX$(y|If2M=Puv5-t&IWzqwn!`(Ni;_Ih#u
zCA)OJ`V05gw;q4*xhIk5&VSke|N8?pj=Z|MTKQfzQzJwEzMpD&`+lbV`SaZVc=35#
z@$xHLlF{388Y6U$b?fiz*tgG4Cwd#t@9*#Do95}&yvsOP_TxjMh`4z2>1n!4j{m>+
zeP4U}{93X9pY8uMPe08%`DDv+`FfezX1QLKYkk^88+e@S`}}Hd*~kkWxGd;U+NSw{
zMa*F0ul)u^zg{!^jIrbKVvb^u^3;D|G?`O({eHR1Gmi@wT<uCU+a1X`gXLfX2a~UW
zk@@G{4;N=2UE-#EM^<*pZSD#tiBmioFY_H|cKR_!u$TOwyzlXHPb0a8cYS;wylp+_
zE}PAW<m6Ih2o`qxS)ajL{NNum$0ZX-&$VI6_xIIqo~Ny;d9Y8`+Q>?;{qVuV{PsQV
z@^v#xW`Fwh$?`c{gQ#}ck(xTS=`lr|dOKB0e=n$M7H!~ZI?mbDtyxplGQA?XO_+l%
zVPka0_J*0lz7wu8ZrhtV-#GHs=}wb-k;iUKbj!?rE2AyZ?8vqGW^;Y$YOT!p_<fhl
z)(B4yb*R<+oW|guY~r=C_&Mi6bweq`J2yKM6d3gEzxn4_@YZa5ne$8R*bR;a(&Di$
z@0N;v_-$xpz|d(|`~UdL2O?|AvTw;AU|4XmLx6+j;&t<;uCASOg&QYay>{sO?e3Eo
z139`rKXzO1=J)USDWm;~yBj1~>iL5kuCye^Gn7@=Rr5x^4HFR+aa8rXf9}}bdwiX7
z^4FQ#IvCtI59q{vd3B|<@HN9yHs)h<{Cal#yR=>M)SSDf=F`L564MyBzFJ+pcS?(Z
z<^#zv125GdM~{BEm9ymcmDQUcuxhMkZQI?*u({4#$d$oXjN40F`=GYUeBn79vk%u#
z`}m%J`sv0veb1NH+8Vm9ol(5y(x0>RBO?|ivMMw`C~kUiB0Dfx`PA>W#%%}9uB<Ye
z?fi;&iRx4a1_cIB7sn8<Ma&g`ToGaXJ8m<m<g?A<`}*{wv|~kUt3YV@`7AaA2^E9c
zpMTe$75jT{yMhFJ7wgMvk2LPdo?M%6_RjoQzq#|$fyhi2O#$YkT8AR$DfaaFE!uuv
z{5sRIyB8TVdDia;c_HztA#i5p_hPHL2Y$|AOS80uIBXe1<lQeNjeoxNWJ{ljVc2#1
zwr~~0w(ah{Q-neVk8QtquIJp`juflLrCYadR$_c8V&E-wVs?PZ40(J1&`_loCx`s?
z`k(4!oET?3U~4jZQrh#1<=u-93-;_`S-O<zQtpZs|Fh+Dmb)+rZJu{?<^i40!pE*L
z^!4^W+<e~7IXqlkhL8P7lA)HicHy<ibVnu6b2Dx4KX7G9__v(vHrwrh=y^LCuB?f4
z{#BK~o<BHPF(kY@&E_=YlFM8DlYXU{U0eP7qTP+YgnA8+tP<VTYv+nGnn*3pVKMM*
zG1dFP*6JYFbN5L>$BVq`-Q1y}OBsZ?58V0`HKYAZp}qYSh14+FgzDYgZpuG7EE*1R
zB(Qz0Pwa8iwEMlrd}(dU)~y95M&&&6+};w$?k3g${d)b!x9$6RcgFN_>+N7DzgMZg
zE%$cY@Av!V@BgSjW*!h0*2b;BN1*!Ko0DIIG~3T}p6g(Ewmo3MA(mTLuZfwn-nsUy
z>7c?v8F~Lm-M4}KQ$1K0I&|ozi@!88n#{Q_QqY03s=8J}T6w<kX{Uey+fF8b*LBk;
znp`Yx=wwM~UBbjPPvPD3cA*rXZiZdLTn_y=c{o{_E-X1!vna@_-u&?;4gLTzv1NxO
z7%dD98+~V+CEnbW`r`fj<L~RfTl4Vo9eVwB(axQcWxHh$A3j|1cI$NovF?p|cdcUT
zem*VO`N=x;)%V|t@={I)7Op0ZCthD#Wt}LsmU*qDJ3}mI(1G0CcQ=kc*|h7Wl|$7^
z?f&~5O5Lwm#5%ba1c)3=O1xZu;3Ef{Gsi0D0MU8#UN2SgT@_})@R0q6naAhnQxfMM
zkd=LR({#7t0wpGoP%aBy{R0ww3_3bKErv`V7PiYB>XWtpa4UQL!vl@XpjP^`9nI6H
zO?z}od;O8<{JpLIc0XC(zJ0sn-LBU~TavOW9`~9T{Ht7@@cupP0miP=&s~H+)%SKD
zV6mDzSMn-DA0JObR*lU%R-fwK+TV`4gmGKE-2Xy#74wv9*Uoh@Fy+W57|HzJB&f{w
zU`yNU;=NOrbc!;5neo_v;tJjMuD2QPG8ybwYFL;cAlI$>Sjyq^gqcE&E3SJ#DC<A`
zRLZ+be&xlEiw7Nje${lErzM_L>=A4*H8ribsQ93;@9Wxp)vbS5g|7ba^ZESbtE)my
z*7wA%+yAdhCO4~nRZz1-M};*H8>bAP{hoWBGVAqh&y*RfxC)){ev&DFSae&%!->^O
zv(Cy%@N8sBC{t?a<ocN$eQ?9v1DzIMj-KY=XvlhcD@I>6bJ5~&O1*3cPkQ!z`9Aqw
zaClt%w|d7}%C14m238zC6)$c5C#eWE9KL(^fw;J{hX4QVi_c$fcQ9b+wfW5VsfkI>
zL@LlL(4j6+&`Voe*sUQlqKG${<-y$Ydz@>{wsz%D^k{LHt87^&nmXU1L%`ZeQ9d+u
z(H>E*kP-&<RsWe8x{nIa+;7Dlsrz6fgJV_pTazN+JN4Wa>o*7}^{SoXYU^cCJ7oA#
zuq&29{K?!!KFU_CXC4+QUVHh-ylF+&OMk}C-3)=I%8MEr9R%jiJzU7T;CRk5mA|X?
zF9%<X5uW#T4%bEA1W4MLz&hhlXU6n{6J{}LPF}Ez*<vCq&q@ZJAf~1uCzeYcj+qUW
z8g;Y$&5m=`tJUAXzDCj5*<eci<$^6yhJXGsw6(b@pI5!i=~K-jaKbA%#OOv&oQU}6
zz_2ivUA&WR7!EJF&2i`&<0b=Hw_68l{(L<C<MaIgKEJARb9LYCe!ov=orbkfi{BpE
zmQ;^Ax2_d07|OP9U;JuLu}8eT+`NX%FWddxjm#}${^*_d>8L+;c!kNKR~wW>xEhU@
zi_TQorED<&{`DNi6(5?6LwHP7?oHGDP$Bc8L}<(Q-3vp6ln<n+1s~!_xV9!?Q-ILK
zjufi~O~HodD<ur=hEhv2vWk{%>0h&LnrU-dqD@Z^!>+q|Cg$enfBt^dt^eV;{XfCE
zbHB{`^Q`ORgU%`8cKy7I>sK*b#Btq7`slD$uQ9-*h<|eHiuR~AZ0s^$s!r4%N(t;$
zNYp<du(#RklT@86LzB&>22SC*T0SC-Azf2A*S2UhDhfI*VxCdM#9<)&Gu?x|U`9z@
z_e~B3Z@U90I36sW9@piqzqjPv=SBwx@9BC+E1%Du-W-}L-t5>_`#WQwLHz}n-wD>H
z!48jNICR7&u}v_DoWXhKVS!TS1Fg)^H>p>yE&AGPuGF9I*UK@RZS$ElFVUu5`t>>q
zhg`T>J1=%D+yBq>o!!=_F0u>492Y;{x<)LcR{3L@$>bcCfJuq$1;+!}*TuWWvR9VW
zrW<VtGtl|Tpsd`G^5JLAor1%>KhD<Y*G+!C^g`do8S}R$J#H*4*}coy>);PrKA#^o
z0>?ACjAnbj`hO@z^X=3Xd;wCaY_jvDCicJ2HQTTy!cd7lY)(<}y6KaQE;0pVnW%{{
zmOd?w+|XpXGw48x3&ZbUH4?IOeLxwXBR*c9Df#5>;~O@l%-$o^z_1`d<HDUgb6%&`
zU+6oi;F`W%ywSnny0<51_g$vSPMJxIz8wF$^Y(4Ubt@Ue9qzGu-C__@^EM9X^-@0b
z&4S4whxM^#;P>h0U)JvW`Q@^>0Ly~V`SV{dU2<j)$AUQjJ7+3R>PBRRMrN=~lxQ#%
z|2W<G*6q6nQYZIsuG=l!xY4j<)#}T3?b%mY`|sB?*Uq$io9q%CrPbgSIw$C@-u@LF
zOGQQ3i1KhRPF%w9rNXB8)&D+O>$dOrs`>rx|C&fieOh5<<9q5<S3r<b!`Wjz|JS7~
zT*Pqu?!}39>;)2;x(0VxSzhdA_7`D%A}Y3M%c`tvtqr0LPk8!j8-mmiIKEjXr6w%9
z^*MK|fa~7x^%ql?3eO1V=*VIy&kLTEwpl%o<-*;IjGcb$eCB^o2OUpfH!0%f`oWqh
zuPpY)MPS-b4&`iy`0BT&cgk+(8paz-_1@T5TRkm&iu56StIkVmK8tEs%#~uCp}^~M
zh2fZBL#vR(3I-e5hNM8Z*PZQwnMdOHcf>yzoyQeecPsOVUA>#8-M<~}+f1JtJ8qP0
za+C|0_j>A*zJm%!FI>>5+2=WBn$X491<D;+H#gn*Jw@`7+XPMJI~<G7`Q|=7a6m&%
zeR)8vuF~DMNo*4ovo7yX<Y~LYy5LAg%i@)s%TDVrud)5<<nPa~x95Wss28?;zTeyQ
z^-Gts?k<1tR$p)LXaBdpB&O_U>VwadC!5T#{U-VC-QDhw9}DNye!Cg5zwYmv>vR3o
z?^QmZJLC7d$jxk4bM-DiHD+?-I&fNlzl`@Zota-{+7CAdt!xQf&8mN{q~oWH-7L0X
zQAVBUJr?iGIF%b16pR_yl|`{GaGd#rN$xIhmWkKLOWwybql4`Z2UiP7Y1Fe#Q@J-S
zQ$+M5XxU63pShpyREgx7D}*EBm$e`DTOY65Fy}gBl#X1+)}(@+PbS8yMIC7IJigC!
z)pd0lc8mKn=ge{O_U3kTcNfl|!&LqK-O;Dh<N5Z+@z3=GcYU<O*MY0zMM_2UJsEa9
zpI5!1^mUj{{5}~|Q_~xpQtP?b?RurP=hv&%6LYPstqU*vnmg)EcNPfk+LC+QER5k&
zr`OUZucfEH8Ws83E#tb)e!Fnl!!td758u7$sJ?Dv;o%~@YSoFwoD2*rJHKt2zR#!M
z@x8*I$#o)}N&i21@U}%NDaa<@oXonfN+{#v(<;eK;eY4Oi8Opvb6TOA#nS9p&r`u3
zptsEMjixChbNfr{I;J&Y{3W}7nCGnfR<>fg{`nU+Z=2sn1Z-4ToP6X^#*{}74(^-s
zZQ_fsFaEqxK6U*N)1A`mu{)kj^4^eqoR7hwxY#&sO+;gOe66VYeV=;{-@e_>Pkw!E
z?T^#(|C(N}+s(&N@ZbRBnz+4EpwS>+^E>qh*}p+KD}CO~n_qiQ8f;>l(5fKMns8iz
zRq(*KvJ;Q4FhuFdUAfY6@UiL&;nPhFI#0wG1x0b57N`_)Pck`Vt1PtOvgd=Z%ghq~
zr6>l7HBIsV%W4ySWK+{el?;{(Q(wO5XL@#n+hAtL-rb9tg|wD6ta#zUxcuHu{fn<3
zZcI_E-!(g(hleNO@v+{DcRQb7y7m9V!^0U_S%+lH?+8||Tey%>Jgy?~4x<pmhT`Xb
z9x6gLucPmG*_6NA`TWtNZvA<pj5d)8DJ&CO4<t-@a@FPms29ek?Q`l2>w_mJINaFS
z9#u7}ZfW3DHf6MBzZB=asl~ccJWQ`=FHdvgG!6ld`W+WCj=XqLkbIQO^zG}@;%>Ez
zC8jd+?)tNKW|tUO=dwly7m=GbDaX7Hd;Jod_Bd1FB$tEMu>+}}eml2a)M!2X%+)}m
zYxc2uoe|5Mw{I3+m|(E@*tDN5haVnr6^~_^>ec#sz5T<hJCcv{{rFpV>93ZS)`q;h
zRtyfuzkJu+<&*QV{?Sp+-^?|3@><&3fdK})Jx^qqJUYy8KWFpbi;LX_Ian5itzLNj
z^})I6@0GO~Bz^X|GVG3t)zH&uTNE<!o1smbvDc~7iW-`VcaJ4?-uIPIjA8aLW?RZA
z>-<E#a^*#i{BZH6$&&@Mr58_>kUqwBK)9ypfhfy0=F?*FvtKV=(p!H~<EZ`ro3fQU
zrc#D??)I+i<ov*uRK83t*nO5^5VOHM)?;%T0{q_ZOiI{TQSk4l>5}#SziK}4^Exi_
zzrQcFBuS)po?VnuLsls#3zOciU2O}mPU@N8v&dyF+w}A8>zA`D^|pO7eJY)|T{`>v
zx>m2HhtAElPQUtU@0Uy71y(1I*S}pGu~A8hft{V5ks;~ho9~V)LWv0p3h$)O*?jid
z^YNIpMa72)Yp&?EAMTVXS9_RtB|w9v`Cvot?QIVib?bS3&_635!FVFUL`v}3v1JL{
ze?R66NauRnEK<s#zM;Wz_T3e$yX}Lx7z7z*-Z3pxW02drO~BYQg;jaV=|BacgW2_)
zUH|3&RC~9%ap(J3k!r?yE;C*)UE=%Yca+A|MFCo^$CE%4HqY#S8QJ!Im04V#7{jP=
zi9xQ|k7dDCDSIZ+z;0%$>W@QT?pJ@FAgMKxYia8jpBtR%DU(DS7!)qPe6TUfzl!n2
z*D6qt<wVLR(D-)N+exWeSzHXy&cr{jFR<WXYc5RRe82FxY{loZ<{Q(_O09|AE!NuF
zYEkrr!^+w^aaQ5omFw5Lhlh)6X=w@YuoZrJ5qPKa`P?7R%=dTp_3=%aI#qRVoZ4Y7
z2e!k{ix*z(NZ45M$%&ziCv9Gxry6gHS@njxTA_(d3+HTT{usef`KDW6RAQ=IP2NA7
zclBlu-6m{cFqxT>kyUhI+p?OJDdjS(etZ-5wO5=ol;ULme)6OO3zJf;NZtF#oCnJH
z*G>O-)U&r?H?u~(<Nuv$0z7ROZd%HOGwhPEV78Dt#C5FsbMOZZ{_Bik^Q-l8U!P*n
z+xs<)hll6EL3a6`n@e|RU)SsD@1Oi`eTY`!x0~tp%nnN&uRQ<ksAW5m^V83o0IjJ@
z9`Q49adUrs*e?I*toi*TpfT$yQ>Hv<xBsI!uj-X1OS5{Lo`|UE!m3*n<{W?gaLZ-C
z!^Y=rnp00td-&jBGpH~O`YnGT0JH+s?%$7Oo3CHODq=StZHUuvJo@P1%jL%Qp&qU5
z2}a^fn=R{E^N$oLbM!J@SYWas*`RLjbdyzrM-nDH`2X+ylWiRxZOZa2=^gw5=0_A?
zpD`&gpV@If;|BYro&sKlw;sGL3}=jNZS6i($V{0oJ~_`h@~=Fvm_g#D&RgB3R@($w
z4wzn#X?}Wodh+9Ay#XsjK+~1!d;c8~_CN4YVZUPB&Z5+M7lyXhNKmo8&L+_O_N`k|
zmAY~@cJkrzwWjO#{mNo!IQ{fcBQyJl)$xC|-qjsFdgOU|Qj*d`%TKL)gc?Bg-Ti;x
z%<t5Gzxz2&sv}14cvEZlhx7gRoj-TQ&A0DWkZqRTQIna*`sZC=-;VOrlP5ctl=B}q
zZ=BcJ^Up6~@uhl>?z>G18XS7+WfKdw$jdzZI79w@_O=IFe>rXnNBn-mn7B|ttYH#M
zTtk}?^RC#tGv>@{X>hmuXOOINY>r8jN;2bP!`Y9`>QtSN2e9*;I@2e}zc{e#@9*6~
zx7-(9KU_HH>z_TJPHAtf`kG}S!*{3nyzPXODVt|G*!@)b_Eldjy?$<~*s9g5H`f0C
z*1;enBXfjZzNUd)u0mnc+{-VIF!S3qfTk}WAL}*jH#IV9iq79Fsx*<q{9Z-!lb_A(
z{7EM#sR~|XXE<;F-=@V$F>Gzr)Gtvp{o*(ebaryu{C=|;G=<X8t-ntKv|8ua*Vm8R
zYG$50)XKf_<Fe=tf2ZE4*L}g(EF$JzH^XuE+h;x88*I~x?|3wveb(v{#L>CLU?+3h
zL9S(Mw(zk2VfwP8YQe<g>%LBu;4wJAqWI!#)fX>6g2skfS=HM&Rys`y7AOgQRwXLw
zJcDh%!1tiVf^X~pTfhAFNXc-?(V!bLW>Lx!6Qmek=l$yQcM6g{kY;R>U4Jd5MDFth
z$#lu{r(Q^WG>}^Q<Nkl!S(ogD_R2k*Yn>S-=-N}w&~oYac7v^&q2KQm^S>#x28{`O
zs0e{tZkqEa9e@1rr270Lz2^5i?%j*Ka_!oqx#jm9U0qr8cD-D7qU`YD!#B3&N*_CR
zERFMkyIdtp*>2gm_2R$3zi;<ZJ6u1{wmPkp&HnF~%QrTs^PjVPE|ak}O2(>$gPmXQ
zNPhkA=oMGboIj@O9mjcqSK91A*4Cu+^K3y%LBj(!zg{ff@p|3vqP-@!F1%K~v3<Sq
z_0t|)-FGKl6!;ckz>%Mxe#h^?luP>=6d7j6c~<+L6ne*^Cfsl_(_!TlfsJOf#p}0j
z^)%TshlS;d;uP_eG?p_gC03kkt_d6OS<2>os8isfiNRW?fFzY!4x4<8m@Xu53=m>m
zvYpL<SN}kb2c!M^xnhl(1@ScxHKuxfe6hIy+^jhtj|lrOShb4F*Vi{<f8Adh?`bJN
zKm*~gUS;k1`|b9`m9q9f4)Uj6WobLVx8!C0rO4l5;o*-@OjI_Q=>uBHwQk3wF3ZwR
zf4iS5pr+KaWojkm<&WnSpF4PMZM3F*`t<BiUJOhPVXKdR-~Ye1=Kt^e?gkPq=bxYc
zIw_;ogVETY>4j8jVoni{=%lVK{SRNiWb{{XD4e5dkhYnf&AE$d!ZQv9hb4{HZB`qW
z)%n(+xvt7~c#V|9gCo_axf~88${*>Fu_z7v7j>ZJ;>#n&YZC6H84GYRs@&wNooUA%
zX5f~vWA?XoKQh*Y>5J(qZExf9^%a!;B*}4L<pYr%K51PsgTxXm&bD^-2SvS(YToOj
zBNtsy-myG=8mq|T9h3J3iL4CiIy>9^d}ZCT&f;Bb>LWL^Wj}K1RTc6)Q+&VdcCKKx
zxY3s?+qyrG<<oaKJv;0Xet6!zc{|qc|E+h?@c7fB=M{`+&3V{3t*kkjgVd6@Mh7ad
zS6tiZ&DMXFYh##nxpeo@$u)oF9j-7`<vL_&y)9LBR?>F}EH!1Sv;R}}yR-JwnHRJD
z?Ee1gf8fW+yR80er+J#iMZp7?R%x{~IsW){!oBn5=`SyemW9PnGinu5N_~DZ&qXVc
zrC`Ty=|78<L{byhUVQq>NpZh`mSC;23oDb}s#PwUcPDT^E#mO<GPvXVx%%{>No+kL
z4e$4Umov+~W%B%IfJTe;`#r+@|9xFwykXUy1wo>V7c{iLd-pI#zg|@@tX<TqRc~=}
z#oDkAVV;|QmaH*LR2In|{_>AOdg`$qa}UJW$uD}9Rk7yUiQ=Cj_dU(;_StI8Q;&*R
zE_^u4_T#>y9WjUaRQ#lFEHF9nY{SL<7Mb5JA4uD5y^npt%{hTz_!XosyvSkT6#jcp
zjoDhLuXUwC5W~8ttz5Ua=g(KIXJT$-0A-~;9}aQ<xY%De<?z*1`MG|FDi$VejW%BO
zpLyBq1|c6Ng`fkPQb#*W8;;NVwrkSC05N+e4uP)@_avDN;xGNanXqRAZw<S0eP58<
z^2rGq86t}pPoDVvP+UWb%IBX8TQ-O%Oq(%dhLeB4e%?*DMaR~sEZF@|->0O+yk0Vb
z@x-AJiJ#rOD?TQH_m@1K8onX(vf7WobuooUMJt}qE#FZ6JrBg*8J85M7}R=3j4P~N
zbeB=A+wl((YbONAGO{pq@_mT992*v-;>E~(d0xV1rG^|Xi>5Q37ZSd`y7Xen5*LQn
zMI2_gd)y|tgc)!yI~mY+grQ=SIz#>8*xx~#mDl&pX5yCk9Po^f<>UlEmH?^6|E9OL
zavB6NFdewG)EhKOy64-iYy+v@ACJ2AH{{>nx5IV*=cyYcO(t)=p}S>yL+m=ko<6pK
z*tv_sW5kpiqFTicCm$~8n{a+}k0@ixuivwDE1o8E@Gi4=o|Sp#B}<<XQ@`8l3x^Er
zA2sC9dA7`KrC>q2e~*gr#^qW}85*bExGc_cC}=Z8N^m5zDlq6oZQ=O+{XP5i(?|R3
zz9`QryOp^!F39f$`@)2+m*p8vX4_uKI{Kg}_)F~>CzgN%!Vb!pkMuIRxif5yGTall
zX!VB_^%Xo$7J<`Wrv|u{Eb*A6z^e0rGeCFsvU+<ijg#+81UBECyCM6&vny}HwV(r;
zR~V#ta=2!+PBb{i_H6&Z*ZV&llg>X<<EtR>05s}+fBD&v>AKNv>GNyNW}iN-$<{2g
ze*e8muTzhxURIlM;fhGx?p=@E7&^N>rJ9pes}?l>i(Ks{n#fwbOK)3vND0e^1r6=5
zvKFl_`1z^+Nsj6>?PQ|`jyv_PpI*=tA?V;Q!^knmgL!^XEmtk~WGTk{Z$~_W1Rc0+
z7&cF5ns&zPt$MS|`t;xfIz26hOdEFXs_IKrmQ)k&O<T#+@>0;@d55rYV`q;IL;LRC
z2eoxvHU@d_@;xQjka)!EmU4r`qnYcH=JLtie&cukL-p>O`bx{Yr;~Ngo}HhtN6w=9
z>e`)gT&XVAj9xr!J-6P@`0`UhL$`Nl|2`l8dS#DHQ3F%X9zKSnU+SNoNi)B;RyqI8
zED5<|Gfq#v@J~~YPky4+b*)SGZksYplzRI74n6$fyimhy4>Jeji*gI-2CaUpl$rJh
zZVYk7XH9oJn^m7(w3o+i(dEvI_wAcLe$*5ZGs@4IaW%0uY~k4qmH17(3TnYp%T6ZA
z8r)%KVP=@VuYb?NGXmGolrIxcxbe9smxYl}zEbe0sKZK^d9RlSwE3wYJgsl;Cil73
zY08x8hm*H1%K7+c#&3yJn=Wu1ddQ^28z?+mlu^Q->BYtfg-aO+>YpzEzxR#AD~H}a
zY&BB*Zzuk!ImCS->#LeB!%rtgFKw*{8zUCjv>tn*$L-x^u#0U%tAmPGgO8ez<<|+i
zD^~pXKE`Y?b7GL8W)Q<4rCWO$zIxf}lzsXVrK9h#%)NYbWAP&et~o!g&s&Ra%sRR#
z+hMWivdMFVHU$Vvs|E5dXz!}$OW19x{k1;v(l@4*%LjCLnhlvgyj(ut&Amx#X2zX7
zbGfP)inGFw=yc3dO5<YH@>wvsn_<~QMhUk?i))#j7Ks>a?73Om@UleooO#ouyn?nF
z;y2H=Y!F{?U%tae{bJU`trKV4rk~|f<Bt8v@Sxy_p^;JNEU8ah(v9x_c8O>+s-NvR
zPb;&OX>*u?4o{0AQ$az20BFo+{{KJEmu$PgJzxHu#bchDuUErO*7rynSO!hu<({!}
zr9h5ZewCm@Lk7#j+uR$@H0Y&^FKc>|{Cv@32dlX=Hcq^ob5QfMqD9E0*Qo(sH@FL)
z`OdcR`s1FgVSM1(7DWlJOS^aIxH6ng<F7Z7GW=2V=`@ch(*!R5OCbr%8#kO0mr!Py
zU-5_&w0CUB%Vo0*j!C9J_`d(Y?XF$B1i0qTXw2Sz`{S$C>yr+*@$Pug#9i=gX8NP6
z;qhl5uG-B0aq(fFg$Wy@7ldE3W?i!SboZqo$4kyPo=<39(H^v<B|yPtdbiD08Ck|F
zS&@t!^`Q(g{;BK29WAT=zVVo7;m8u88MLS&+~L2^107d}$uDnxzm+3t+Q4unMIlIW
zF2{l^2??OA*KEi%;rQc+ACJqsCnqaQNlAS;z|6m3*)le#g#uP{`IatS8lW{5<n{xP
zKYlo=K0o32x3>aME5oNAf84lpF>~XAlsj){%waOC=bvfpcW}qqXFHfK<oIp=r|&au
zk(_5K(|Li0&`>2GAD_gGj49u?8cy|e<p}z>DMr7!Xwl+tlUPg}9Hw155c#TWdxX&R
z9F^eTvpKY~CIl<q<xrT-l$I#f^OA`#I6As}dVHPa<jIpQN?r);+O_LJfrWxtcVJ{>
zr}23k;iE^7?yQefO9d_70?kU+EdICS_RFtAe}10tE!=*RbzuNU*lts0@qZ7VsMOfn
za<V2wi5Vmwv0Cu={mb|BReo*y(W@XdH!n=9<M`tRyJo%63ekFg{<&4;pMQxxUJa_H
z*Pm5sP7&5+5O!r~6z)}cZa&BV{vj2s1Jd=fArsD&n_cEe(5M%2TE5v>8`Nq0#AG7T
zaiU&>CFQ}i1BaYcdxRSjS(q5Z)<(64t`2)zrMczP-1jx?r~T}?#n<lDcvtrFPH9?m
zUB3N}7`-V<MgRA?ROFh8bhrqdI-whPCat_p(82btuY$uPj)W&p2F(Ss4_+=`of#+l
z`NxmT&ktIQN9_7?DW+b(wdhL~=f98q*-th`tUmhUf&f#U{SViTx-KPLv3I07yfoG-
z=}gS{#$+=4?v4+Kq%K`o-xKG<!|xmtI`x|++a6|)wkFBS3Cp~0a9_y#zIcs}rS^<V
zr@RU(Y<l>37e*{yRN1PdbMoK}5d-g<5-UzN_VjX5BSx)D`%n5XomjzKFQLG)V7>T^
zSswo-JQD(>9>pDSy?S-VtT{(K>g%6auAMgXk)3qJulvpuwXd&U(EfsB!Ga|$u3WB%
z{1R@lKJd|Zkn#-K_HgS>g;nd=+NamC@3@-i+PjA>#_yY6YK@(^RIkO-Wj1`%yLa2l
zh5gxRz;%r404Palhp%%fEj7K8RsVHOXUkp-*kXeH+Us^GT|a%=>ft)4Wu`n4Z)Qdt
zsAMrPYIHD&c{MT_zFoQAMKghKI`_sfYi-^+eqNdT9*A#gc%Sg*e1O}LS9knF*k_0u
zXCx_ZxyI<{+j`-usmyol*9#Z?JO6A$s_9>8HQDespO(CRmo8s!Zfj%v^SVC%|Dv}t
z`g=Ywv9YsfTK}tQo2dEV|L^_(4<GB5-dOfF>Q2#VU5zfU=@}-oWY+3zZ>cYllA2*`
z*tm%!!HIE3qA*8+60gqcvu`X4J&ti3+!2hhjJ>zuYFFWp4-C24NhU?=P0g$a4#nuV
zRBeee+;fj}$KA&hyto-v)-n5(Fgr@to0Kz^gEz-Ky0-OMGJAo9+U+94&XXrSw`|#x
zP%`D0+I9zp22hY~zgMO0XZciQ#f=wPrwoD^>OLG~kJymFc(4Bd-=1ULXU%8a;LO=J
zdt=DtJ3Q$|He%eX&e=}?Qo6pJ$#1#5l`JdM1@HZmUnb;pC_h%#(Cm4eE1t{ceWjkk
z=ymN`F`1_lPH$gc?>Cy+#3Z+Bl~>}%iVZoEg@s;ESXYD#&7Xg<Gf+hQ!VM9ZVitp$
zD{ZG#Fr@8dw&2lbC_er9ynX-f_xq%ilaqJGdBq(*amPC}R8&QXQ~Tedghk>DDo^k<
z8*L8s>(oim5#!g=_BNj1Jg3!d!lXk&8s1auH(0GHoMw1iBy6>9W$*z-R{^H|poU0q
z#M}e(ECdfIISO7$GW{FqFiW}NB!`0;Q$>-Hfk8vBwE3f*&*ypnmbm}-U3uchhz;rI
z<+#GjJ{>&4@gOujw)MDNHP79<cUP=ickXMEM6;jz!GC{EW*=GRVV1?PHjIBuRH55*
z1_lqFdWY}-&h$@iD3Hnze7b1HdT(B~h<nxgpCT3u9(+E#<+SOveHTmT8L6?aa{0Xd
za{T(~2Xe~X<-AL*Ow<k5^P4wKsIAjzOw&KGge5`lI)fC?8U`Qs_QQ?cdb>EZrgB}6
zudjXbQ`Wldz<c%WPODd}IIyeqwNig~cXwb+OwYc3c2V`$t?wr;VUUrNYde_GafQ)s
z@x_b}ci-2UvumH$t=h|?zpp~)`soe>ISKdmyUmpuEna>;_`cwXFYC>mxGt6jau)xR
zo*nmWSm(n&yV>TH@LVP_jvXu3=(L`FX1kJQL4$qQ#-xO+pQ4NRirnguWb{d3n>*FY
zVP#?zLmNZD{LGCJ^)?oNzx=qS6E~Z85|46&S-Wn!pu_C5-3bOPdehH_s5akzd+gTM
z?1e!qHxxfV7rFH>XpP<+KlPXUw8PfSP-Tc*(KwOm!;Ou}FW$cg?e^%Cx3_!#b*gsw
zyeUi*GRx<N?H2tcWa-82ec7(<c#@-MrR7R}DF==NJ+J>ayc99`TQ57!%C&}3!&KtI
z>z4<w9AT+oWj$hd`Q_iG-v0BP(kd(UTNXQnezkeSFw<@Q^al?P3I}p^#`RD9SI2Vf
z*a7ilV!tCdHfgR^@#%E`)hP7J_RE<x{&o9yHGcVe@?zkRxqcl+884(|<c>VKqOvOG
z<!_E<-j$V{6*hcT)wL_uoqL~IA9C}+>#s?7ca=^!nNoa2o?(x<vhtxxwi22Q`+whk
zKW_??zM$1y7QS|QyZb6$-mE+0{I2OFtO?`S+ZQqYVkLt>rv85684_$<FMeOVrnTkA
zil@q#u5&L966pXfz?yJXNcN;p&WDB4ky~Y*)Eg>o7*ws8A{2xcdg!%Z&uZPHSijA|
zXo}>AYy0mns!WwxBzPowp(}%$7h`p<*_5!bCT)-Z<!7?CJ1JjJxyo$7)9zf8t}Di`
z%`o`^Xr=6d0}OIC9}ZeR;%6v(d#m;1$HGg0r+TTLv-_Q6HN7I}kO!m3v6FGa5fLYx
zQ&lg9?nv>BTsNJ0v#qt5!IY&9Kb;o1_}0gKnX){k&PJ#t)hfb%<FUJLSq2A^H@dJW
z1ZtNRaXJKU<(FX>pK&}sb8j5e>Z{h-Oc6UcJA4?@&T_dWDeU8(njTmcvERO-v2o%L
zxdzXg_reobvrRB~`2Nk#=jR^t8@R?4pEZrxS7T|GcZXxDSL^Qg`>L<K_P6=SBE!f2
z@}G8n__`EU1zv+720k91gtN0uZ|o}7*4y_Z=|+y(n&|C(y1Kd%yGk_6-ri!}I?FP7
zGiWq<&;NhF1vprC{Cc(e<CDq$m&(=^xHJkf8F0%UU})7$c;KRL(90B{ef^j(BeRR_
zf^;|81qT%l-v4*a?e?r09)(XWoSZ-JeztMbCXs^)^&EfyDz8|fkkhzm_kqPHy|^SS
z6d5#+Wqoy6sL?fh=?9gMd;M8NB|Cf)tQ#jk2QBP*b#?W_0*iw4w%;ApCZEk>`uSwC
zf6<Ozlf~V*4$QSKPbw)95s#}-WO(#0p{7P={oZd<b$?&SKL+*Nxb^o;cpNGeQ~7i%
zs9RldxAb~_Vp0;*{$E$uCv3m{@z3Y;my7J09Z$`Wm+ijWRN8H%edcR~j=|BHZ;Xtb
z&fHnEa-qgqr^~MSYEi9X&ifR9sQ=XvI<hWz%8Rd?r5t(KUarZzIGJ%?71zSYXADi3
zGwV%fUK_@<`R3d$3~Q!@B`Fy&wx4HoUD>qnsOOi4<h<U}Wh(WT8RwkojX(6+z=1)|
z(rC)&&%v$Cxg3dFYimzC#66enu70<Zy==Fv`TZJW6(LT&-ETH+Ik&s~ecYaZzg};+
z{g$C2{@<tR0V_j(oGahg{Q11S{o3StJqAGx+qP~^e0pl?1K<90mEZ4{e>^PzPvHK)
zZ`%cV*gigJ=6_bv%5pG4z`DNt-I3VxyR9H81_r(9-TVJM)!)MDptSUe4C9PU7K1>o
z6KS8FR_eGF8oHYHM;bKiY3ejCa$%f(xQ(s!jl9RogABLt?VWhsC;P)mHb+;EqrzW&
zQxmx!e*gAnb7vZBXB_`+cKHc;=bsiV49!T~7@Z;3z;<BI<WGmyQkil$E~x)@O551F
z|8CRgtn;T|NX$$y@c8iU_FGG9`_Mg2-iCc&>Z<E{{_R-ry)+0k*m>b>L1o3GPW6D$
z(AH(k)YioBmt(!$Td*=9C`d?>cX!3dM<+fXJ^Fdaf*EWQnhdQ@iAxl=Y~3o#%*<@@
zd`>X~gV9VLyZQRlPj`R#dOcoQfa5{^G3opsoARrn;Sbl>|JA;eXTBsz^Xc;|uT?8v
z>!vN?TA9T(QR;-N%EW(57yQ%japB)`IX1yQmOW$pB(4K5Gy+mnHJ2^x2w4~<TitY`
z=CD5VE0NFt^K7j`HD<2+-{Wq<yT@sJ)4o>Emz{0u#@i-N68RADPPyUp!)0&vwp=L7
zSy>Mq4gA+<{qDqz9iXn)sj1q=R&3nP>Wy>C?^WK|U9LZ`@|onF^82+bR;@a;>gCRr
z?fmj>X3p<5R#}wwe0Z{Y<;qSQ@qL#w^YWHGo#WFfveW&pgq-xb6D_4B1p>j39}67K
ze6w&3ql%B%vPOo^*9?nU6{eqV^i#LXlya=UGcV0Ygdu(Y*X9`g*0PQ-|9BW@D6sOV
zY!h0<(kUnLj;)E&i$8m-nmFSb7X~(G#~X9D&EY<9FHT-f?UMKWO&gv_xp5r;t!vzV
zr-=LAp3i<V76lCZf1b@(5aD|G{rAV;_y5~1vn<i$IIsBRvp-AF;s3Jhm)?C@awu!7
z+rO$^^}7vCr{3u|2!3a!TgGi-#QWpUm*x|4n<W>`k}9ZpqI_?Kc*B?L3`~~=4_G{Y
za3o6iSd5-eg?~?j^~_fc?&^GtQY0pLJlp?1QOEd2VL$t0xlivmhAnJ8>$#ahM}XN$
z)8LNh%S2(*+@EjDe0+TtY}sV=w)o4g>VuCz1nBAc|CXqqsWef<NlQ27PKBS?w3NgY
zE(wOZ-?#54eSUUULr<^o3P(%!JD$s$hd+KS6cH19meboUCb)PO8ylN~n6T2)?c2o}
zE;uB8WMH@+U;kI;u{YoJ?(^T?AAGz0zTEdY3k3|UvX1nc|5I-{l%RI{JV)_~p3Vy{
zhrS+jzH*Q6;*W|u$@OpUu6C>3DZl;xzw2Ah8w=~Hx7?Tf`{O0Qc~V8!of@m)zSh1(
z1rvtr_AyItzv$}zI5|4+;EtvhpI^NRNqT+l@Q)wKMecuoHl3+p$x<)){onil=gImv
z-nLrQ>`1!yJSIG(<$w8UT?zf}yJzpqWw}?cke&QnJu~*UziG^$zv;6t)Z2K?o%!kG
z<ElR|{rw-V-L96jFV4cEqiCT(`Jd<Y%WC`TzAP?SW$-v8Y1xMgsXNv0A799DGqySx
z-upJ9j?b7$T1TC~N3?<A*_8`Zr%XwBd1>jy<6pmi-JmA1+C_c&+%hQ(8NRYNHyYdJ
zsyG-x<Cq_Q)=Zf``TopfT2)UQnithSnzZCi?vhIaTwGTIRu^k9w4c@BpW>|ReZOz{
zg0;MJK7HEp|JlZkN>{FYSQr+pe$7Ua^VL<R690?os!wD;A2Q2nj`FPI>vLjM?QcKu
zW&i$FUJVNs<*vNC(!J<&uhUrxgCnU^<_gDpES1^wQ%&A$sno-S@-Nl$z6nYVi`Oj<
zm|lPR_y6>k^-Yck8>4;BR;sC6N=QFGloHf%p8x2bw*2kQ(P7grR@+-xb!@t5wBmHp
z@1KEMl@AI;0#+NJ4(iy|e&Fe(bf<`j7Y!GgCcNZmbpq`N*#G0G{(_4c55E5fZ8}{O
zxmoR9-TM9ite6^wHSe2wo9`<;X};mhm(59HXWZ&P|9qaG@b;GKk8j&w8~+hsa-RSH
zC+9U2*B)fPU!m|edC&j9@13)Z9-f*1Z%WDR=kxzF*ZsPj|7c3^l+5|*eEBt9@AdZy
zWbBx>E7`4Z$#0Ht`FG{N|E)Qn<Mwk?YDC@py$lWJ_j3+kTid>|^0VodwcVP3z8%mv
zusq=Z>a(5vjcsr1%Xd6%iw=m^W@dP^DPn=mQ;{`0-tU`n`}?lykH3`HU;h99`2h>D
z!W}!_$Yh<neB;FdZv8h0g#G`tl+144|ATdpm+G~&5Bb$^?j8?#xc0!a_si;ev_Aa)
z-x;9Ma&~rjddZx4+uvL<acL&zo95UUY+^H*Z&C1oK}t%h;CAlzhx4lI-yJ+PRU5Pu
zb;s`yKWjKz51oilOjNXZXvpY!fJOg6PEVt>{CubQ`TbVHFAO3xST1Uoy!iYj(Z(T;
zTkGP>G*jj|K9?OTQW<-`T$tXJF150ZDcnQLz|4~Ex<(}@qiR5m@NA#6>t;7;D(w8m
zz;k%YtQ@gvB?+tvZ6f00k5B8@??3Y6hsCjD$3B3LgbEAhkTrPd-Y&#{fF(@8Y__=3
zOo1fBqnd%8j2~tQ=TBz@O(nVpl~|qRexq7tYh&ys!P7Q*`RW2M!9xZ7t!Hg{)PF70
z4OBO1KiufH?4+N%LF@h26c&ZlV23F?#T(cTpDez7%;<jtYl7UQY(@#L)`a@f2;*JM
z{A^4g%1V!ZW$-x`V5Yk%g*7=qDnU+Z{|>kAhRG{e7ld$G{LV13Op~~H@$Ql}38yxt
zusT01KbZAZrRT=^cEf_iqQB8+4o%`*!*IsAsP_8J=P#N2Pd9r_+1Gl!AYGm1=ur)&
zmrX1gVhwp!$_)$)^e-=0VQAbCFynq$y@9W<d}0v84w;v?8=gpC{5LnKxv}G4TavjK
z!{so85^je=-UsCjldoKvuiC|+R{VH+$H|qRUv^YWD1rvpZRQp3xcg+OoQ{r9t7t=I
zN1T2mXi1Jo-NyyO-FKOsCHE>nV6b9cz$o!<(H#c!SszT;ja;r?ogpQE{KbXN%0)i)
zE8Z`ey}oaMSCYH{SCGj)ef|!yZ%e06<zQ`=kd#ok>#lwM*w;x*Sk^HJga(VT`lv9p
zTU#q?Xf_7S`^WRbFJ0Y>+gnk4+R|E{RT>%(7Oq-Va<4u;@|ij)BvOnNySje7czM$I
zdW4yj1A`Q6!bBzk5n-hXZbGgMmNs%Orl$49QjX7lA3b7NCedp0-OQlZ^3c4)GcU7<
z_=W`?U|1^n(M9utk9q?`L*<Dx9WUZ%OjgV~Z)BgynlNwDX?fY%hugFw(~fOCS;92y
zY+e<M!i1@A0?soT)2jazyDV??XJeGmc*!KAe%-%6OuOy0Dckz*EtZ>(Bs3iN`S<gL
z7nj6>`Zat7H8os+|0)+MH-vB=@R7c-;z>%!t<7irKiy(CxUTnMr%Fu7zN)Qiub*$T
zT4S)%M^g51_SQv@dW;|CIY+YyobXcifQ$k&1uPdn|GS$r{N2$j5B`|%p68jU$S*3o
zbVHP_pucw}leWZKC2q}xhE0AC)~!qQP-!jP{cUCariR2x3@L|vZ?CAAnY*{yGM3pp
zjmK)U{Ds6G1|GKN4^?|Lbaj1ixjp^&`~C9D&@-yj?XAq(dBt^iXe>^ySQB<7zSi{R
z>$vwUG3yLp*)kkXQDj;Xn(^>!^+T!BiPy9}OROr=BM!d!I;rwL>lw}2M~*!Fl6~Nl
z=v+UZ)mNnj8|sDj%Jm&{yYzN->eYh&U4}+>O_L4@{Ss5V$Xv^AZ08dsdq9j^D}3##
z7dC0TC7)lPKmVfP3eftH&F8C%%l=JDQk->m?vKl_KmJXRoZ+A7SoV66q%uRlynSD=
zpC#-6`Fp?f<-gwdzW%<%9R)Lof`%hXoO+#6SLCLpMi(U=_j^-+r1VjI+UM+fe{Pv<
zf9L!DvW@Sf+siU%sl7b$S9QP1%Gm4c-X7_Ed?PF;a$?e3-L7f|7Iq5;p=K8KYkwbi
zFe{upXmfzEB<}oT`<Bi7%vy@?JvY8L|MGJG!zo4&yW{^Tz1+vnF9%vwG2z%%!+xK8
zB|4YIGM>y@a?UV&qr(zK`}*S-CP+Vh$|NFk!9>n;3F|Ta3&rntKl%76Ky_u)&AelM
zvt%buUwAR$&7GZF_h*|ZS;%zHm>unynVIKy^3NrP8op0~ojbjJdj$?3UYK^_+4lQt
zcjupfx;Q9?^K=iZuc+@AU7s1VGAh={HSqe|&%IK5rp(x`{=sL@xyn;BOq3#Y>SuN{
z*cIi-%UN#IPrjahGEPF7AyiBB-@o_&<*N3|g@%Uy=>PwN|5WY!(k)SfaaAkT-(Kfs
zYnCYNaZtXjQp5NE6qk*#u)wt|6W%#z{}N|#ky`M4{|oE?v0;}Fq%Z|Yh%v_ait_R9
z47UE)=cwb!uy4DZ!#nA?{3XlOOm<1@vexsgF&Db1#c*`>Wrrq)r1>5qeMcYl=`j><
zU<+6*m{ei0eepM)ot()m3!D}nh|itD866%z{oqxD`94b<)YH`uJ}n4T^Ra0%HaBWw
zS}4GpWcbo<3%A2Uwt{GoBNkOLW|_>8l~eok;9Vbc%-_7?Kn6bk`-h5n7wFvNeo(V)
zdi~@u6DdW%xl#GA1TweIkd<{k@SJ)2k~gl}*WGeeyk-fBHYga_b55C}UL&>nX74t$
zPmlM0{v5I4_GF=kb*$ody7R7hoQ#*d?CaXfU>DC|cAII+sYgEg?X9Y563Pt97jNJ0
z{`~y>;jFET7A<1hUH<;qG~H;Uy*h3SE_N80n)bKWv+8$sUk*1nurcnDiYzjZ-+q)y
z(e;<Of>lGQ)hy)(ZnFd1IX=9c?YTNQpqy#?l<Dh#9-MloH^+G4iaC1g?pMjV7A;sY
z;|_yO_{x=nZA-X5w>pV*9i1U9+1PPJB69hK#1nqsuSlJ{E52x<3hM%Hf7?`*yYIF|
z1gr^ASZ`4{F{OT<*<!Dt)*8FwQ_4GH_^!MPiqOdmW7w1;+VeH($EE4}T8<ra`}0x$
zzu~`+^8W?ne_fgmTEJ`b`Hb<0s=YJg;*M!*JzBhGjmlf6gGSEvf8{5%aU{%R(3r%u
z`OB>wm#<7uiUL=K2?rjynp_mY;CC+GWufxr)hBqQdNYDo1&FBD^Uj&Zp)g^RU&7{_
zzCSNb>wbAZG%L%je!Gs2Py0ls51^we`s@EB*SyV+ch1k(fA;LzhCO?FCae2DGT;A`
z_usSpe`=S#m#}wj44B9<Uw;;#&gE%KUj1h{U~A(O`Ja7>BLkDmmE>zquT@Jvy$CaK
z>TQ$YE}I@B*03*$+v2i`Y5g~YIkTh`mn|1JwBP@aNjg`pV2gOil!;3uzx>%FUiO>m
zY5p}^6BntMJ)+CF4qWBS7n_#TG?D4Usj1oltFKnP+xa{oKAxYiomsBG{qgbs$1~IC
z9bCPB->jFa%Xs>aGrzte@uyC{LR<SH{|yJVmO~%T6htXCh@H-<Vo^9-+F;dM&v)4P
z@CWu2(sGB^CKTP|o}fJ6^+4E+m#HZ&i<Io9oO(3DV`9Ye=58m3V~<p43QhWQ)MR$&
z7xhrfuG=|&c1#wzepNiGvI4UA)-a@;)RWL;_*!MVBuMkqC$sxLa+Oa6&zwD*nh^Ts
z!|V9}Qpe>jnr5!#EYNUqQZZ6w&^6ZVV5oOn$v9`uoc8nL4xyo$LDxIGJe;dpHuyxe
z*~G~mo0GicH%E4snJa^FrnaNH%u?|JE#tjCJ%VxU61uEwgjNY~uo=9Zx1>DLliNYO
z#Ol*By@n2kuHqb?J6bchH6<o`vbb>_P@i8T6t-IQ?c2ArxAF4uEYLm0(wXyUX8Jrw
z_w)4%Q$({0m>PHVoju~Kt}1vyLo;FX%ng$t6bWx%($Q&B#uV&Ycu2V+YpZ~_cb$*F
z{-u4}N*+&URs3){BlA$fq1OzH&oVzNu()u-<jZwNwMag}wg31}yp?je#?_`Oo#-R}
z0kmM?&$sRSV}DmWIx@;tzcIXW{d)VG>-X;UDZBU8FR3ieRLWzV@o(4Uhch28QEFgZ
zFD|!wsu8PCHTwsx%r8tPx6fJx)vG)zd$>yUOl*bCqSXZ%CwO<x*~j;^M4023p+4KT
zaQiOB;AP>HB|A7C{K_}G!)_$B`hVTGmzgHNMY9@q8Y(<s-tp01tgY>ip)12=!G?bg
z^2&XJZd?aGoT%61_BJ~(gCij@Q1D37$6NE6+4&N_zq_kAzw>C4j9ra{oAS=94rapn
zTo!i)9e&S|J(yr%$$#Kt;FGCS76f?NarJbl1=#xpF*PeSyfYA7aPdi;@`<C~`V0);
z-u^6U3!h|pNZIw!EGeBEIUjT<xmRDl#1W*T{APm9lciiCF4dX!(M1*yVj~<@T7A6v
zH2Iw2lh2<Q>ZHbTI);X7iiy|Gn0a#V3R~}Yhh}g*cy9OIvgTd!{L^2IjJVVVj+}a<
z^QrYp-mldm;nNSjjXU<{4cAkKZy|{@H!eBLykVy$uU%p07p6T{B~wdwFIdFHxL%yw
zOuB38k;A<m@19L#cq3oQeDrI*!@M3#xxAOlmbrC^$H&b7fBN)!_fD_Yn-3E`JmYe<
z7U^28k^Q2dx0NqoMd$Ae8Tz?--K<SrTm{NkN{@SKz3PA2bpH9GO`AjxAKpCSWRZH-
z`AN48)R-hX6AU^YK1>7+Rc7SpAHQ@dXxVfZZAZQGV3m%pKQ&1?5xZIrUHB4Ef9a+8
z_X`16_#SL=Ww`u=b;ab@EA}!}+Dut>Rq?*9;N7!pXDRV77ygqu>$R1npNhUi;uNa`
zS49loc9?Lw9%(*!Rm7l@#bDaG{~1e?*evIQb{O4cOJ;pARXcn`_I14s6DgYy2beQ*
zb3se5zwiJ5*GIqCtSLtC&a)qRUtaEcSwACZ*%gih8gU6}o4f0{XM|pQz$&53%Hy)F
z>Eu?9gn%6OH!o*L9d_Ar>no?-Y8Nd=4okJzxCYLDVrptO9Bj=i)~LL{)vx+Vo>$GC
zff1DGe<v(q*b=q&$AxygmP3b}KnvuKe|>%Z<0<X+4?5N79k{;lo9Uk~%k9s85z16N
zQUBCUmQUW#>NSIJS@0#f7`@GsNnDIO_Pja%V~4t}uYyC=D~7E_x;e#WI%{+Sbet!D
z7IavbB*<ue_L?2f@+B(#T&{&4wdq$l7R0m{ez%xbd-{u>-a(E9H{Z0mDM!hs%1)f(
z${?x35UDLOEvI=R(+BbWKUk+tpZ@V$bpFHD@qg>J%HG^)^sjj&{NsE5|8mgbKtDeA
z*Ux#WddX?R@$P7bWuMnxwwb$!wfT0=vK|IL-kpjQMVwT$JYHEDPG-|TFsTVNi!~+C
zVPl-U(BHGJ(VYtp@&BtST{eAUVacuwoOTZ{-Y;lzb@J#^{UYt8F2UHdG}~TO@W8^C
ziW#D3J~PzEs7_b^vEhkYk4S^Fv$I9n8;K*2&Xy*CM#$S9iFigbUsi5d>A~pU$#5)5
zePWP{)dAQ2>YiIn=0z-T&TeK{vqtCWsV;dl>B=hxw<9Joom%vFW}Mrxi!YBTIw{T)
zS73M{TJ`Jl0nS;D$AdP%_H$*K@KE!CPtUWIL{Bz1t^>E~Z$<6-{ciV+dGqdVdAoFa
zT+_jX69-nkP(RUY&opD5)B(}^T*u}ldoFF*E5|RkY`Ny%1DBpL?&yl(-|=$&`Yy9e
z-b*eYOpOv>v^uU~=cFL1`7e$oabDQ=_w&p+uVacz4ePe<Z(sgjS#ENlo4`W04-t(G
z=C9UCcP>pczbUdo|H0uI^~F6GnF5w4D>vxeWL0K;ApiHGyra^@2RAk*|2Ss8ukrG7
z|Hta~KRM@BJmLiH1^}IYWW3iUs$)C1ghxDAMMf1zQKO71t19RG!>MMAU6wNK@3^C;
zm@9i=b;sAtP6oHvEMl*}&XAULJn%gFx6bre4EpzfXm&kg?A>O1+54nLz13U`l^~Th
z>yAA-!?Q<@|ED3BtWVjj|8vE>I?nyrd2t6{w;8KSs9b|<rRxOF6wdk0d8<}=J^ajS
zU}-u3<<bosj<6`RF7Q!1y!-t=?wLMq&*xS19q*GpJpa$h`40}Ya{qYgU*FYV|L5_{
zI3-<{oiRVc!!{&rK3e1B+bh6#T*;<>-j92?9;>E)tq)XVTw=?lv4%0s=D;JKwbL)2
z+B)U&o~|cFAG*5?%#AjEi_|M+@;^J*xl#G@>IAljrVV?Vm^e<I){OsmX%Z8gP!>yP
z*tUs6{0?o=2N)QppLX=^ozTm)DTTL3q=DhWojX03m-{D|m5G(VyL0fy4T)pNj~Cz5
ziK>r?l?|8Lv0+00rcFY(TAj3B{a;kdz%1FpQ1rPW$n<UIgAC1th7P7(PEw9V>P$O=
zjClHbr@u@!X!;=Kps>v^;ns6TVeZb=f+>X;+dDa5t@|5N!ocs#@2H)g$9zKT;iGx2
zttUYX9@ngSz#adC>0Zre-zn3kEn2#ib?Vfq1v~3we*AfE-~ajf`ShyJEsB?33VmT(
z63MXa0F#;+|AB>y<-cqg!UZqi=Mb7Ko^YdlzPF&mx*D-Y%`zt@hLA8Wv!z^%D;Zx+
zec8p3#TfqPdbQf!C9t&w8zb&aIN22t<z;vGY1{{fnAQxILf88fTU!|of*9u6R0^%%
z_e-n(+nbxhpLV(^9Xxf4tL{Uyd`d>@7v)P?&Wjv2PT>2^IQcHi-k|wcEEknBSj%`v
zM0{{s>$f?44k-PLHiS;nTJs|;VYagW`|hv5Cb&(A>0)4;8pk4gX7<BboMFMOilq%w
zyf(>CiYr#DgnnSHnNi|@X}85j#sc1Bd#ZH=e^)2gbDhw7_;s$1j!)Y}rVr1~&c3m~
z-hRrdv-~}vlRC`v?wmNV>QZyW^6uTj5$l)#UzWUWc5o7t>{;dwn>LA5R%ZT7*SvIG
z^s5Jp-1PRWOw+C62{S}}^eP#vo;q?c>CTK}OXhgbBKEpuilBpDd$&|3@88UXPQ`T@
z6}xO0Hmfp8)c@PNX@h~J8<&ILbne}E<qB_q_+YRj#!b&!Rb>*>wbw@tX1>_{lBL<v
zi9s!xS%N3&TGGNEhA5r943k4g)=$*P^k8JZc=^D?FoV@`4Q173)r`OXaL*8D`g&FV
z^p_wB=L*>c5$oHtCs=)&HqB&%#=eY-Eqn<N*0Co{dA2?y#h<rcL7Fk;q@2XcCAV(f
zD){{Dtnb#kxb@=yzvcgLdwY9(dPeHX=f`@bf7~noFE=mJ=|HP{V^ZTgjt4E(OpOT)
zqK~>-&Oelt2d%(f(DX+}a^-*KcXnT1tY6=i#U^XU+j9J|!(zchDW~4CpL)95p7lQa
zo7?|OmQ6n-acDN{q09dT`|BqzKgi{_gmGGWqiVX(Zeh8GK%WI?(>lI(PVd+GJuR^`
zYI2^FH@nqbj>nJXbo754?-dc7wgQxZEDD)Gr`dqk$JKo7jz6+}|KD6t^)cb}(-|{n
z9Jv4Y?)_9qk~T0mYilqsixz*hcJe-s1t;^G+}1HppZvpK{Q9bTR-U5=0=iShq<q;}
z7DV_<Joxo;?p7&XCXF>K4|W}IK0341TgvH9dbw9-!5>)>Ylb?x+pK%Me&mM*L~`DL
zlyst8-Y-h2;f~EADa~UV30pWG{5itHWGC;ndX-Szr3+sKR8)mJx{M0)JA@~$U{DHl
zJZF->@rfCzOaLETP#=B&mssAtJ)QNxme(JeYhC`~!(sl%=jK|kSik=Kmrp^*Kqnl$
z`TzI7gM!MvMck@FPo_^xDyy(~RvZ$-!N4Fa{6%8ItT$>BQ%?HE7tZtvT+ATm-KNyQ
zs<gmi&IO4z6&JKtuqsSHub$Ij=EC^W@BMOS{`KrJ*2(#%l8S$-pBB{bbYYfo6)~7K
zv*J|8V!jC<7*zhB-Q}a!u_dZtlE!Vrn?42_o6>&?TMM?RMkl<9oq7KG<D2R8kA8i9
z-O$*$dEY*}KcIU1TwmjDk3Dk_$nfp`#@xKk@rCHgQik1Z?23J#?(*`cu3!`JIPGCE
z*JhV^LWOLC9>;+NDN+Yl9`S9cFBaSz*YmNEf7-Nb>iauNtWH@S*y6*?_|DAL^*zhB
zn_?R_J!+5g{WrUmk56stKh~hf4io%tSUF6~Y23*4Ax`b0U&5}Irju!2aSX>q80Vbz
zVFBB;Hl};xOu-+_Prf=n+?v4Ftnyl3P3EXkO_}Gi=?67fnrt*gj?R{LT%lCoz$L4e
zuD<a_?2__ALpO%AY38d|w?6oI;<Q!L&%5r*qWTM7x-1t?{p&4#dM{%#>jQ87y)ARC
z%bm2QI_ZeD|Ec`(u-$mCO_b*r;Td`hCrlFg@IXODMDW1X45!r8S+)$}g4dbOF-GYx
z)CgUmu%2PD->1mc50xC&pa0k187}8AuU@@c?!il?KTCCIF^Gt8ED+EzNLju;r11k&
zk1K=Q_J&SS({8fuPw@*SNd_L9{+XXH%0J-2c;o8TR{z>p!5LXuO&2qc%(Jcja5leA
z_`Kb3ooCOVgSKF#RCR8dl%Z}AYd&|%l7_`DOgdubt5$n!F6P{#w6ga!gL&YVBHgFV
z^)X2XEgcMV{d!KGtklu_<<XyL#VzEZy2t+V=>(Z0`DM;523}ke9>G!;Zj2J%*Xy*D
z8g5Qwy7t;tLMDY(f%|jf5{8=JZ?|vEzODyaLJu0<fA#wH$LIC`p8xoDeSaUQ?tSs<
z)u}H+nW`T-5?<w7onuwM)BSFV&5mg@d^+{#&jrmon6`$wLX`8bpo2n{dO?NAiWMFF
zQ&*{ETQ{Cney@0d_1oK@PRphrvfydEaDR=4n6`wgR2oxv$$>vC4;K5G9#>&l?DB81
zAP1X)iS3k9L5IyZTN4Z}YbPcyY@5hbP*fzeYj@j0u2!aJyh$(q{eFKud;Q*NE0->9
zbvbtMV*OMmxh=d-x}nPR{q0^GOX*GKblNJlr{+^}${FSY(L!B=Y(}OpZnu&I8|Hm1
z{2_K-e&5R(U!26vcmL;B)myO2ZSKpZ27SJo33K^A2M2#RH@W=tYthUNO%KJHnz~lR
ze!N(>+1pQj+TC|cmNoQP9zXE>Q=p!f{|}j$%QgiyI4E?~e=PK0HvP~cCr)M71r7=a
z&cxcUv9130;M3F75fKW@6mR61u@wKg>b2xzLTZ_q_qiKqA{di$X58J^(As+AFLSbD
zs+d9GB8DR(6L`1|C`nF;_v&zv0ySL(=h!qd9OZI7!QF6h!rr+DjJ>ZPoPRDLYW~9(
zZtxKvAzG(i)ZePNYD}KN=@W5a!fXdneqFO}S<T1pwv%b6xR_t`7VMOHQF8P5?9`p*
z2}>BRy#BhQ=qcB<>C-n>f6o&U6@B>Q<6}^R@Z;b2_44!oJW&U=3?Dvwx-evI-z>gc
z9(8v7Q>QM~>=#+OgxP{kn`5)(VL=Cm30E%8W4orgsCsAT*Q)v*#Yeb~MO*bf5Xokc
z<=i_@f_?kP+ORd(4|}GvPBznbcr}S*zJ9~Si<YPEuQ{F4q;Zokp}MS;Vg01D`y;1S
zv%7H}aF?$Y0WI^`6Q}>_^XHGhUax0nh^zaVTJvr5{G;*zp2nwDw0==GlUO9y((ZiR
zS3Q+iAyBEIx!Lc<*DK2POEcVk>Xkj#ZW3cQ%bK`zr?5qJ@Bzo4HZ_x*eDs?qYD_(P
z;{5Z2S#zU*>xgO3Sol)$*Jg!BQ3r1N@2V^*;cIQRIq}qW$?qed9*Osc>}g12YIf{7
zc<_d?g^te5hKWo8N)sRa`1n|Wql5kUy4c+x4zkOGR;B#^!2h3NXUx2ZqV<>jbq+r~
zte9uDQWV_JFmC?(lSx8yX7j-biHtMa+ywSI@ju@qe2(=~d$YwFVT;*|IT?4#Gp2vL
zlD~BJhxcJZPmit-iUD<ZIlr^)<(?eCeIUZRVR9w|V^Hz`lPnKq?}3g)naDJuwL&0Z
zX_L~z>&ySGH4YVYSjFCW)Tq1uQIcJ%iK6b3gIsF!=l4rR^8Q+WLVn#ur3SHX=|+cd
zSNG|iY7$^6ORJLXQMK8n-S=tt^8$+tr?!5%&gk`Ol32sa8BCLM)h?{wAm}hHr(ym}
z)-{)|UvF=htK!h#|Hnv8UH#*o;`0;VoqkxbAVA~83FZC=r{n(_?eIJ^Ges+@nX$e(
zf1l)aL$+p#_xt64^E}MZS)-FsRA!{fulN2C(=&B-#Y+>#i)Q=iN$~K@5Sgf^J>%A<
zC>|f)gzaVJN8UbU3eeJZDJ+z8bAKKXJb7VYC8xpmoMT0d7Zy}oUG`4YnXS~Yb*o_|
z<E*!7GHYx-?jJf*l~Bj^p{ileS<OEgyb1^EW4UMCy0v7QVTQCzZe-E(6D&7nwx;ha
zPv~LL(bGFN&$e1YsPn?rtE{{4_NmXWF?zJGZohokYSH?S;`NQEPI=XQSuF4SIqRkR
zL=gi)MxVRB$5YH5BUiO7Q1~dNxBX;`&{VEURn;ZG4Ho_5=h)ix@Y46oE3{X4OEH#2
z>u~(~`=I_q2V2+G_hz$M9<1#X4+vs^V|iqj!{mk6y9=M4IdSX$Q8wmhZtf4`BNgAy
z^X(Q_SkIslDy;8vDtERSKkv?s)#jC1_g{ZZsLRq?sWyT0JIkIr{j3yI&iTs0874|+
z&aO>JOA|DT6l_rVa7pgL;`ai5%sM(e4TeksYr{at05jGz#O$dMtlBGQ|K}mUX8+IE
z`~PMC`SaZVd?e$JSDbFD^URVAJPfR?x~GcTfBHQ6{T`E>K`D&Rf`6IAlpA;iKn;xm
zuMP*p+EVwer=ntvVwLX3tqEz0kLb8LQLtl63*+}Jub2ORug;7PU$yaupK?5x$g59A
zdqs{dy59Y9^Ze5KHGlUys5njZVcUL_XXQnSj}miZ+NBShzlgt+C9BZMQ1fc#iPy{>
zU)C?!BU5?wC}(_KLKZ{SQn?tvZ>bfZKJ8esPV7)hkswn+9?y(-3|&iR#z}FXmg@PF
zI@h9*33UGEqIb(fv<yv6r?!bMoxf+2(3BM+g^>q2SSlx+>~dl|Q?Ksq_3HnbXDdn_
znw#~~To@X+ENNWq%D|W;<x?S>u&sCctn<<=IX!!h8nDgv+md;zd&jnEoA?6OU%4#L
z$fEI@;cS}tR#qRbGzR_~Yysh6)2~<>aX!3X`91E<3*~?HO<#|sB=Ys_u?`OnUAT6w
z?yEY`DWS*A_f2dQy?Ff8DX#jo^mIWU7PH*$Yl0G;A!SU<&#+i^F{Jpg2<*tNcU;e~
zMz=eURoG5=MjxB}u8-a^AN)i>dC_gHUhC<tJv(<!-Fkk}-*>!R%xueEtPgEnB36(i
z*1*jjcO!>;3e$y|O~3Xxu6!fbpjg^)uFfH9{!P}68(I!}FiL2H&Ox{PQ~!`Zy-L#a
z<EPX5$=A1~-B3GbmfM}iCEXd~*2R|FyoLKf!UTiHv@n(lR#ww>q-L^t-&6HDJIQ_h
zVQI$~8-6UD-B81-9h`Hjo6Bx~_p4U{%-=J571)+Co?}&)`OH@(?k>bABUR+QQpe4c
zvoZ@b^73zG-4(6P>lss~1~A@WulG0^{7gq@row901icS4&)2ZkE)$#*nz!z)*Abpu
z2@{s+1WnQ6mRQC2AXNCysZ*Dhteb3fNr9m<Mh>(*Kg>WaxQus3d=Se-^W$!|ixyt)
zbiQ=p;+lk{jY3|WD*Ia-8(+l!KG)c|#Fk;REvt+X-?@wI9yjhYac@pwRcPikXQ}UN
z4RK}ITc__fcd@4{Lvx*dT6?>uazk^o-is2Yf*C<l!bkt>gkI6g*1TNtkZHr77zV!f
z$)?QDrtf(ip~Duk=r|}bJ6~ZuCdbH<v|8C$Y9ZT)bIjb^CiJtj%~`Q_saV6wr~@p`
zjx%zW>4-N-zp|FC1??;=+`u&9ph_Hb{fruxf{ZGTrL9XROjDV6Xtt~@>-q%@N4->E
z+V!mZ&)o6u{?5Py+g)C#F0wt~n#eTau%evC%^>z0)}NGE@*X^>^-rnN>`@P5DJZLu
zV4UCoWyY^fRbPC+UEFP;Cohm`zE{9ixZz$aYlWKHB%?;T;=ac7kDXP6RBQTt7GLi+
zw5xx2aME$-JHen`hz1diClZdZF+V$Y>_K!_Y>z;&a@xbsxp`Wh?I9)&JCbu45`F&4
zGd!8fpsMvNoyk3uMR3*C5BmDa2e--9o?Pbl;N3;@iTTV~S)0Ez&eJ=j+`y_N$fYWD
zCQ4_?@hdAY2{5uKxgFtT^!PWsbheL%rnd7ug~Iy(7jpdnGdW~t+NEq#>M6gk_D)lf
zXKQ4H5vMkT<e63K5jL3#JNIy?s#Z$K&GUVAt9hHFgvgh227bO>i<V8k<R@j-xY)J8
z!bZ+T%GZO%Vz!jyvroSsY*%~lTB*O_>al#*$<sI#95@`@Uz9F#WeC2?IOi;{!s-`a
zlPu1@&0*%K=T=T+RX8ko{n{Z@f%y`iu1hj5n9aDtVWD6q{Ni67`)8H}DJjQSp<gAo
z@E(%?F!`PEN<o$Apaa@P=3?!}Hn%OkFTCtn@%LEd`HQFQU!8hokRk0d;oUlg%-R$A
ziHQfhKNj+*3U?GID5%OFC|&iYkAcahq&#&~yYK%^20~#BM)fkDxw>;WIS!;e4_J1D
z*`SNF#K6Oa;q|K-Y78&)Syl>!E6ktY|4{PN&9k%DCa6RTGsXn|+F%nl^JQuZYfz?Q
zSJ#gXQP-tw7L_uEd#*b0u)yGvgyLOw)fQI<Up4bnr@Ryd0-_Jxc`bVY<mV4*>^Jxl
z#M};XIkZjIWSpVJT`!@<XkquR@xFXZ)Y%O`w`F!PFu8~<FW)r1#CoPE&*hJ-;tvFw
zS-shf_D)%&Sfk{z#V>)cz4_Lrs9&!cmVRxx&BD^@QMyL<z$2C51Al}6S}HP>S{b_3
zaf5atsjOj0v6!@L*A{Mv_yg>l@AgbPHLc}5qsw=OH}A_G){7e-XR1$|YQpKT_>@QF
zaZx>n?5viEs80veq8HTWo-}x8)w#%Z!Oat849B@Ha_+gup=2hp=-<1`Nvy#^d>^<N
zwzE3qFd0PhJJcWG-+XtDv1!B8)-W^HGlx7P7*7<aY~5P$?Rfd*>#tosIUOdSWtr)~
zR#^Dx?oRID;19ZbP7%S*yUrh|XJEd(pF!agbNA%~MOkTDlLObUa=$OKlYwV@)5DJz
zD^>~`+40`7{^l)mvvJ$vYU90A)+7eATu3;u=4jJ``Fq?<*7hot$9F6$W%w;7ZkWDR
zEtEN9=0=AY9luxq4vX-JYM*$#Mj>L?%@^}qRWEN~n()wrhpj?Q?ZMpn{XZr4+L_eP
z64195wl!Ea$ve{G*Dr-@uMa-`?D;)0g_(ol19xMP=>xe%UyZ(My<*=HvHWn;-M*<i
zcWyl&WcjjHZ_PYy4!?qcFh@J>X{u9hMRBsRU1LpXjOh7uDd<e!gzG<+sxoo3Tw&zn
zvCx!uh*1;nn(Fmrx|-ch_3%sk83N)A+8Q%i>yI5z-e13Y!xHW=hBi=B&2jZrr-cCz
z9?So?kl}k(IUBTD|H7?XyI!7u^eD;e+GKTs1ujdwP7CZ>wMwL}o<Uf+^KMCyDuZh2
z74wgcjOxaqGpDjy(spI;b=ktf2RckFG*nSAp}FyAX+!tY$q`#7m~(E(S+>rvY2UsJ
z)xPyx0w;W3RrST^%Z0sLcF#TVnrXr%rnCfwOzs&mLJczM@@u+7J#QCn+;D+Wo5B3U
z=J|hl?0=s0{{WiJ`1SQQ2Mbfhub0a;`!`0d)zH;FTE6e|+zIwSfBw{r4&T$O5TnN~
z<@+e}!Mu}l5~nANH(aWEwQKsne=okeNIG9*Ia6}6s=m`IRCZa~a)aF-{|Y8Z^%i_t
z+kGVG1xs9@PU68ye_!q{adKgptGIcdYTzD*UM*#}xr=ASFSFcLV$S;JV}+rmrN8A)
zby3*^e<$x$W_b9bb@uX`Pd=YGbciK_aYy6x`So(~KTm~&);(Uia^=D9`+xQP=32FO
zc5<G29HJ%KCvRUb_o@B3_gv1rUDA$K>QxsPWO=-}5jyAZ-ziKN-t!;IDKj=_(#U68
zW}Ug$B`{8Kl}hN8Oq<9V3|C&e_J}nw{&+Z%eWT5_884Tnh>D6b6<9P}-8JuB|1}OJ
z9ic@|A&!ymvxHQ>HZ106X7&pS;RpzFlDq30%Ccdb&TnZ428MHX^*>xoXD`~VqvO*c
z+93Vn)vH6>a&KSzx9;-GfQX2WeRi*;*PKl|T>XA;`|IoLlQsJ`=5Cx6q3j{VRIq9K
zH;xA%KIm|9RRpZ`nzV~A_k>htKLeACRR1Y1x1f0b^az#-Cp90;+`0KdHDl`o=b3R{
z*8-!p9qa#B)u!ugJ|KNc`h|Zzvv(Hbd5bf(VOOpOo@XoP<y&@)#j0JY!BzCE;(cvy
z?%*BjtPf6{;HavuzW(n=jh&9Z{^6G;i<YQ_Oz3b?x?y%EnRoe)9TLXI#y_rY-v{1z
z6dD>@@%?Uj@UD9<dl`f?#UzUR4$6OU)(t#f`$mg#y?EZ{nVZ-Q#H>4el(Oqp*68o~
z61C1{bJIl0-We}r#XF+ba`-(LidmN$b$zNvv+?@HNBFkL?y<k@ebVaHt0js~ic!1@
z6Vw=I#B)svJD9mk)--8;4okts-5je=&)ULitNcNqdGp}_spy*=3f#&&)ma~0_P6hC
zYirwT9~>O~;PcN1A1gkz-_-k2V|S`*Up;8TV(#3zI|?2$xw*N0Xw|P_od5Goy2kqV
z1r`Y#Bd-06IDYKG_un4hr(e0Mn!zeuuU>H8h5uFP*9R(z=bjtQo~SOcAY!G;-S&;L
z2Ub7fY`CO#!14WI(^;ZDS29%G81L!wX@l3rP1!j2z~OhBIiebM*>8vx>}fG?^2o}5
zSZ_32kcY*i-*B4rMQcYnM?c9=Vk|kbQ<w}y#SEIaIfis;2TqyJoXis2?9j<ol`P7}
z7PFu_OP<?%&z;FkAO8IO%)!>2U9Y9Beem(efUq#O<;8ywzWV(0LD9|yO9YIh9~SKd
z-GyLaX~{Xg+s1eMt;{{Yp1*ilJ7d$N+qND&Z1p<l&Lo_a{OxRiQKUf2s$s67Ndphh
z4voJ@BpQ4ES%GQ>$%BF+VN5Z4Y3}aV?TjTR&Hw5nzV48q&Ws-dom`-5N!f-qMq{ed
z`W+I*())fFNQLmenCauJzF`roYIp4vrU_dcI1gXs_UP5n*Jqs0-P3#4)xND&wfD|s
zrU^au&FuV-uB;5suHRqt(};_kdt>SAFopwv{@B!g-+ljJ-uCrxH*XM_rL?E+uT_eX
z<dH`|j_`&a=?xEHSm-7k#4W}<*N<m;F{fX8jcMoJ$$K?7HgxJSNX}zoyA;HJBj8>`
z<4Q)BrYC`NFPB+4Jc~N0b3**VEAJSFJEvVXHBG#7y}jOqv32vW_s7K*&MPcospLNO
z`OFm4hLe5_j17$|8}DQ?6n<HImSNrM$(u40#Eu>0I>1}=R6G74Xw%>N`oFJ#Jg@(k
zUi0hn{A2U~-kiVoDk~p9|KlT_!aHhye!6AI*31an$Nh2r|6l8W+`7K6ZGGL>)jz&%
z-|t&FSN`9Jc16Jx^>&vzPF;;UmAoWSj^&|<$cF`2yDnT8k6*PRUCC6;;GzwK<a{Q!
zOP4rf6xTV}*~>d$ezNTH!!QGvTJ_H?3-os|^qX|tJSbDyuzcn&D^49T^RTdMrvp;l
zlx1w62-;1BT-=ePcBwX~adJ5K;u;w%*_}JfwX7O;tM9rPFmFyhGh_0Mmyxp>Wjya}
z-jE^{#*hcPQp2M5m&vo|&kLWQldbtY`~H#p|K8qTmm97j0-luo#d~q>{J(F~CwQpr
zsQ9QPCNBQ*_Wgfi@qZqP2k+Zf!K%O@(Hr#T+qom9KHn=onLo%7Gl<J)IDB~XnXL_x
zs=RRx3=`Rwt$NJ$|J}@bE8ZjTEPEeSIz$v$T=qWcr83FML#0*mV(iL`9WV2;oIjPA
zG=1^WTqts;`Mq-e$AT|k9I|}gJ>7WuR_C*>XG_i<lvwtjfh%cVRqWiBw=8LiGEa(k
zy$if`>(+&9*Tf2EJ1sn5zW?Xh3FrOhSTqW&`(4<lmsxA8BYo-e#sm|u$6fUdx1PT#
zIAa|UKkd$gPZ^pCn{To%+`wQYd6;`|D(`_e8XJt<OPnsXY@D-#`Ok%EC$4D*Ef!3E
zes1mi{3(mJPp`b#qWFBa#urBGvU}5CE=|#0?X+;ABOAj6Q<DRKzTKX3++>P*KosZF
zrhAQ+A-Z7;s&)yluo5YpKl5GQmAWsBIpgaO%YRs$zKGp-sxRmKX2T!h9UKd4xEYjK
z|2*pcvfpRZh9k_<jAw+FxGBr*{do6DuUlkHX8XF2dRL}hRhmElhsb2rcIIwl;|T#A
z2iC0k&)ngcFi~vAy9Hm3ctK5;GZ}Y6m|qm>9)9St_j!s@k6xV10j@1FH|K$z`fzJf
z(BgVQV-d}S2YJdIX9W-Zt5Z+gv31J+)|vC<PDlyA|7Uj7S3rbgfllw*mwgv4sv0I4
zEts(5yr5=+8PkbFIuVRBR6Sn5ekdj5VsK_zTUUj$>)dO8CgEz+>t?=u*LEa<q5qJT
zy0%qAc;GgsZMV0?9g4_XBGT~aR#e5Y;}7SmyVX5?UjKQ)<xUB4){-au$>+|rE{vN9
zcG~{PjdA@`Z$|3)`A?R+9B{AU9cR_^u<zfkABvhzx_0DTZ?EEmuTD#ru1j6E=<==3
zWnD5I{}>zg$_C`b{?3k_%c88jIU;J&&dBywRX&h2r%ajN93H^1{ix7qL$}2uYLmI^
z>T}pa=02`JdA}ij*Y3q`jGGoQrii9$7aA`YT-+7K@QIsS@k)l1k|QtgrX8=XU#9u(
zYk1iw^x@~5T-Csi_ocB6MHMz3ylkg55`t5OtJJClmR!tOxBq^p(pR%f91ncT&6l_-
zTiiLa|MwiBhHYgI8&lt|R|;g@_kFMOho2F~4r0#^+*`T1qrO7g@yREpDbt=Ex9Qk(
z`qtDM7K1jEfNM({7#$q<Gni=b7U=ItoWFVUJLUYWLq6B5cm*%NVi5m3IYNjf@wJx?
z(-9^UlbnBXsl2>X<{mJ;B*oI~$Yb4>85yh~aOA-P;jUx0O9T%@#Qj-x(emC*>96$+
zh36;abN+m>I{q$WV?#}SpAonBu0+-ZF+n?VGqDc02{&4tb}2Qua9Mb>EZ8))qblIX
z7gcXLeSWLfzFmA9HVR(m5o-u8e(&&v!Rx0rs6FnsTsXPz9{23ryYVJbvI^~o6)zol
z{AEdFdwcrC>Bn1Fy?gh*>e{AEP?|p>HK~~Y#7d3@wkAv`4jpodV630vs*=Yl9IFu#
z8>X{PXHnS9IsM^VI38S@#J_m)=9|h4-d7pc3ltnP@3xFv6j^yfO4{)5PPtl6f6+9l
z?&m5$f*rhzpYR1vyYb+o#fsIFTWYp%YHM53tI#XjyM^<>KD*<)7`GHj8<ZAbwma#@
z5MHA#F+=JEFSo>bi-$4_Cnt8+tLa#BYcp)_h_GTh+-b^mBlWG*-c@oodiociCZ^``
z&HGsBrEf6#B<s#S5=n((y<FbTvI)hh##U>d$WEIWbimm;uVU{PSGC6nU+wODD!AaI
zf;6L#*y6yhdGo&h@>_YaW2Q!2L+{hx7gEcQr!853zVp|w-TFBuoCofmj61<%bfTVR
zQ_J~-5^vtNblOZWjZ987Tf=Zh>B-r%ih&CvI!u{vSk7zWdoWL~V@uQrZf?)-FW;A^
z`Lln}>IysHm#_Ze+N!lXjLX_fc3;UjGUsa7RLi7!D?CCNS{HQ~wp}n*6)yN%aA8mP
zT1KB~A6~56vQJKKwP;*_`<EHZy3}r2HC9)r*C&|V6HPmnd*Dj%gtwn3PyTT3yz`tR
z5<BL2|39Uy&#ewyOmOpyKKEx(GErQ)w)OhsgMXf+oH;JhyKyPk?qj<r?PIh~%3yf;
zwsg(RJ88V9!WOOWciXmVC9A^z6&#0V&6?m5u;#w*U6u#U(Yty+zGl)8IXW}W@0ze4
z!{>SyrYWngP7!vL(w55n%ydVDaZ9TkL;9}WiYwQ$PM=?KWcA@&jnhs|OPO|3CTF{o
zPC`V)3@&Yk%^Z63{d?NFl(|-1?RxOBB5}KZz`N;M{0@~Oj5qGuHXl2tBhrxhf+g<b
z+Jq~HUc37Dtkhg0s1kHMLv2RfzP1|ugx9OjeF-XRs`t3RI_b2SPx*xD92rleD*ndx
zShxl4o43!7{nhLD*BHEd51i6@uyI|kzbkve?+oj0tBPGreB;<pm8DdP>gWU}vL;MZ
z%+KufX82SgbLG1Cg{!XbB*i({E@Zy-`NeB9jomSf%OR6_gN5&(g`9fr-P2BqZRwxL
z?Hie_th_d1*|Yk3_KPA4`X?Ki>evF}^^d-Ip(7@K-M4x1-*-D@^m??CPf0sIdlqJ3
z_%L$*?XyprKTVrpb>QVWzZ0`2otE3uzjblw-C0*GB@Rv!o*~P2>PDu8&Y5=6hRC)(
zJ1teXM7Vo<jY>)<c8hPm%Of|Pz1L^*m0Qbp@79!OIjAs^>6{g#ME%2s?(7#Yffg|I
z_7<IbZyMX9Gp{k9X@%*Vv!L)<q-1v`OYzt5>#wavb#*rcyD%^=ny7KLwBhexzmU+W
zi*{5r*T+Uk-MDv=v9kElqx*L0?X~CTNt-roo9!~iWW5S#8n6=-VLdKVjvNae<QU&<
zC|j^|lcWrv`oq#n@p>@>b0ephtZ5r}9DK@@wbkI^>y(~NZ)a!C4>~(-mF^TKgFV7K
zHU_r6dnd`lG;^+=!L0k8H|zMazHbWb54m_j;1;Kh_mleNY3jG!gQHhnxV>BP?{2RM
z^$$Mb;v%}8>HN2j-?|uZZ^9LxqGJY?vH=_Ce$ctesLf#9bN~JEPoIj;)F;mo(bZK{
zQV^RpYlU)yZ1PF*1na6Qg*7V~_pj(Eng8ycq>0Ii2`%T&$fVvjmSdb^W^%yTt}k`F
zG($jKT+<;ZySBDFTh?`VG5nb!xZ9wNH{;g)7+HzaR=m8M0<>rRs?xEZ8?j-sfA`I0
z_u8VBw+HR&+h@n#bBu%O!@JWL-khlC_;dQS!0WG^@yg3z{a=>HkP2Ez463sd<7z&-
z=47sE&7HI7N4@f)tVI{<%2d83<twrJ$T99QE>q8Bw77d!bSs~R_Ur#)fy)$`B6hMe
z2Qx=}(sR8tFFb~4p_{M}XI9pvg`16wGZSXN*ZQ>AamM;7hZ0T*6~EV6uraW0-n{y+
zzs^NS9f-QR_Ql*cs(-&v=1}BSSgo;*>GR|Ri{`HQpPj?fK7B`h#<?s18Cw`qlpAy+
znY0;<&wvgbwZ6+75Vj)Oy5Vr+nw6UCOg0=;IC$p{*Ro|w<xJ%f)*F^;S>9hYbDiFa
z;z$OqZ48^04;1ATPZf5IP-%%;wanzpRCDw8dY6XTvsPUGU1DtZ-P>c0%!e4!6Q`5&
z)mJWB*y!;--{syVr<<HQIzo%w!kjZT<n;IM6;x{Y<K%FU$0zP^$)vCK41$bjI2m_5
zVR`1pc|SmGnoh&s<a7zS{`RJ(rX8=|Kk{W>U(S@@C!$*=p15iDg&<G`yPQ>FJ;MZ3
z0l9dS`b(?wj=l{nx|~@#<A=IZ!;?(MU6Nnt9^J#Lp`B#i5bWvPEW*s}_oL?Z<Tw$-
zD~x%o{bHqVJm+4p{d(iGw4cv<Q>`0MzMk>!O^Z$Eul=I;xvJEvikunz?kcD?d^p+r
zAu?hHi#EgN2}h(I&A1QfWs8S6iK-kux%7Qnk_Y4WFK6l(Y&1M{SS32(Qat;P;LXC<
zb*_7CZ?9%_%l@!%_QfW<p0CVPzwS2P))wQUq}dV@#W6Y4_K}RYvWM1d26nbN0$iUL
z2D!e-2z|?<wqErv;~m?Jyi+|`GdoRwo%2b5WflGZ_@vMcOa|P6IX9VZzy0AhdE!;Z
zvIy%*eg7(L<<9i>)(4(rkdvL;d|tf4ZE~yZfz?YE3Rk$F<%`)KqkdOT@89fM9V-Q;
zm0e#ZNp3FSer8xCxx)6&v~RDUTe&EosFHmU#WG=0Vovl|vpX`LXZK$`ckbnhi}noy
zR>9XFzIf}qj@be<)@4vAsgWMv60wOrj3G_2Yi+dQ<;%?fKNX!hKB2yp>AvLd$zOOa
zrb!-{JNL4I)Y1n<n>Vul&`Y)En9VMAGjKDr>@~hMKf;vqrc3ok%$a%ck;%u{RUxVZ
z9G?s<JmPbeB(EKvJmGA?gBK@{Ut@mq&0eQ-W7g-*UMr(``TE(ve=vAycsqOB;^Z~V
z{~GLHzAi8GTfEd&uySz{cT+c?NBt=-#T9FOen@S1%S(*@x~-)@T|_v%;gjvmI96`&
zGoYZ;oZ_LNq2GU6V3rP3#n~d>>XMUpw<Nt}c=uvM@@cV2?Vj5Lwlx?0jNfpvjB}?$
zUs0gtOBaDSM@AJk=LnI2c@zB}Tx>NDFgeD0ew~A}GvAUA5^g)h6$;F`D%$U8)q6y)
zYFXmabnoQ7CF}hq8J|2$oVmWOuG}@~`VPw?;oGZ=57-x7W2$)0D4E@QWRmR$CIj!l
zE!z&2X@85Fe=Caf+4H>;^556gKI8sTko`pL)|Qh?-!HSaUToHIXXj*QrU~H=9S*N6
zqx6M!d3A1wuzS4y>>-|Zukr>PlK|`MiSy^z@8IR|PEjgl(%zQSIM<1Rsr>SR!zY(F
zc5*0Go?Tb$*RyKZqn7jXJZy#4U&``04tzY_u!{G=hW?OgZyNtzpS4sYI{NV{<|m(b
z8b~cwoVZ9YTYQOX(3I{|lcT!de#_O^79_p%-p=IX*Vdj|vhFa4*7xP^41B>?7~4vj
z%*~hY7d%qmt{UOJ_QjhAPV3G!vRg1`=BT`~HlOzAs1if@wKqqmF4Xpnt<F5jzWHYF
zGPNQ`3&SVPG4pmjf6$Q2&|29V;GMkXK$20;UwLn_LtF=RTz8gc#|SzkY~?G6)ri>|
zb5!r_x+T|>c2^3g-ahHtaNYZcXU@$@M`aJJ4v}LxcJ5+TXZ>7L>%!cQMZy+qq_-?}
z?d$9N5_PcWXC42;7y;&Tixu|{m)Tuv^a^eIQ=`|`eqDX<5haG(TXH?Q56qKe*V1Mc
z;5vDH^Vj&T3tNntScJ13b{W<vx4-(YxA|+mP9(cF!)B4xZ0(%4Z>PvMJ~T1cc2a5x
zZ(pZ2_g^VLuc8Ep!<zcb6W?9FY|OlK4+od)qnAp@0ygq**v=g1|D{$q#r-Vb7oRT)
ziK?3lw`U#ayODR_&A`E?V)pE(5)uVTnJ3+E&pIUeX%ElS2)mYKN0a-<-56dj+8No`
z*Z1}Qnms!u^(J%fJL-BV`PP=)4EbFDEG3RqW{w8ccIIn((mQ^tHq4EhP(Nv+@z?r)
zsRzoWS0u11c$Xan1>=&dO^2Tzvb2!+Z1`~Qft3Oc!RGl+H*ayRV%#q)dwJ)?f2<8k
zmI~JdP3=t-g---%u2eB?5qnwk;OWzY7q7d&(bsMYij+x`bTSuv$38>$iDSa_#M9R{
zZHfIJm;5?RHScazzSSvVj)17x-ujvE@-8JmVY0juR2o!fFojovA?NMe2@*UGUj-As
z<Tzd5VL3;c=|UN|KnRm-WZdI3MduH49mr`t+<BXS!V1yZZU!7WYjhT*FJiaOp5%Ss
z_wEixRo7qQCnmB@=nau$So39B<LxcEQ`#=1T9+lfI@Y^&|Mo2!m!`3OOA<_OGK_gu
zAHj5fX>(NUtZA?Bb#K|GRrtFs<9ek}W`eJ@-fZD|&zCPY1e-P7$iJ@^_veax!^X{=
zv5&8v(9KzYl9AD(tZxNxTH;Bg2*w#lH6FiVxt8V1!O}2sV&ol(eT>bQ7!m`Ej-3fM
z&kMNrpK&#>f~6Y6as7)`oo2q$>t>vMy~B+Az=iq{#koDd&O2DJmqc_0Ebz)}GvPK}
zyS8frhk`@IK^NhM-KD!V|NnJ){Oqh|&TTijt=qS57w(M@ZExJj|7abv%q%%41&Ibf
zzc{N&rag1mR`sWWnx%z@xen+o%lZ9HKu~~JZ+deZ+ah5L(U<WL^0+FbOBKt{xiYMN
z&wfmw;a~lUw6iN0_}*???Hum8eRbJ8o}ceJqc(nVVQ7CA?{>DpZpUFpjqUF}PMf|D
zoi+QZg!Js@(_8a?$z>~hED}8Mv5^1Svpp+TD}OKBvYyLfrQm~S$79(mE|v)9-rBY!
zZGo}Sf3AtV0h^g7sQyl1O%My-R%^X1?^yWr%~?`4bsucLy{!MPTKf0qM8S&Z&lML-
zFq#{0?wC2#Rif82MI>gG+P|Lo1#g9{v&s$_B_G_PUKFxE=Qy9w-CbL+aX2k$xGc<Q
zQhYw?U`W%eLit(!8<iitSh8V4|1K*}52=Wqxzd6^muE2Cj@v6M{EpLSm-^#<&(6*c
zzOl)bPfmZ61$V{X886?d)dwA5SYRhpF8knT<L4XsCmOfBJd(O#iHty4dX=h<4mcp)
zu3ceSf4uqT#ECQd6<;yDwXiRcYk$S3T3UPi?CgM?yIg$zcUX4pz1w%pP4dSdncvI9
zJ}V?t_HVm9U1Z9Fm5Vw}xHK+h9Xx%$ee-^KhKG{omX`eO${)|2kBDetuAhALu|;h*
zqpGo1&i$EpR5+%+$hj*ui%snHR~P0R2N+%&wpO;@Saok!fXIhuzS7%rmGj@seD}&}
zVho?-(Yx>M8m$f#Ge0kKX6XAf&-eeP6kW@2A^WyJ`1CU%=cZ7&)Q+v8o!+)bW*9E+
zvMCbho@}1CK*#IX_iMV+QPIUqm@Aa)P5BuPFVEQPvc=@XF{=ZMl<aue4BuuZZ2m7B
z;>Wc74dWThEmPbM>a0`@Qtnu_miO`Wl}GPR{H44jW0%DDuZyn!_l?`z)m1CKiQSZ6
z$VuZt@5?`ZmF&Nk|C%i4c#^}-Z}ZFeX=_?V8zi5-y1M$u?*HFs&nUJQwu+NXm#TPv
z&S*xxcwXXsy`S6Pcb=ZUFl(_N<Gp>ki)&`2=)O`uP{O{!BmS1@tcB~dp8NUa3H*=V
zrcv;mZ!gn@EgytVt#z7W(RFZbmP?#mHTS~V*FfdUEUuqx_N?U<4qq|b=G)8f4-X~$
zN#(l8^5DnQ(;D~pCcbKo;GeRBAv@>#E`th2-Kn|)BJ~`P;-nXUILACW{3eHj_q9X!
z_8R-t)!DT;3GTRaWFJ>(gn5RE$|R>LFWduzFU-2|HH?#uX~vE!QPJw}LGQ|cm-V?Z
zeD?0V=zsYA<+4sQ-cptgd)D$!4!^$r{hgJEzP=7#@_RW`@jcfw{T>Uq=`7fz`%}|M
z=i<#>p`G*O*r!eZTc16D>ic`Wof?7%{<i(yVOYa_dSB|Pzh*|ZdpkNiE4_qYbZUn?
zu_`cR^f5cDC+~7Qx1`?vypXTKQOk<@<eloElN2&@bC1rid%9XfQ&hF2W{0eY&JWSF
zCud&>@4BaDeE05yPd_JIyFU5d<}FX0<L4`v`z$!TvXVh!*?PVWJ2%x!HYPCCPOcT)
z9{%QT_eyE=2l0x#Cf>dkvZGA*-=hB!Gu`CHDnC~&zuP>Elh2w_#dpe7QP66V>fcpT
z5nHpx-^j{N5q6xi)N94kteEW+&QIlg{_L!#iHS#GfWXdm<u~896(=yHS|8fAf9po>
z1D~6p7cThba3(uRXW4y*UG7GE>$$|HwSYR&%K3T6Hl1eezbbY4A81SF=jVnu=gxQ#
zllte<(iIo?pF5Yi;_A{VpItUfoh>}@hp*wr@sCHD`%fR9_)Gam?fdu2dHQ<V&YqQ)
zIpy9AWp4r!6ApClw5)oQSyiLIuuP*P{-(@{@)a9v-7R&mC*C~s?(WkaRi&|a#OqH!
z)d*d^c;BC+v)R-x?SI0nF!}mA$9q>=_B`6KvG3JyhU*Ll=5Ce$RNo8b@!UVr$dMpm
z@K?;BM&&YhVxp%+7(<%nojo=uqN9@fnC3}awCk>#yQ9u@XVk{d)6<hZ{@*G#{=2&?
zOWlwue^O17`=&ejd*qi_`%TVUe`B}!wQiS%_4@;6^xul&%)7Hdo%hb$-})iFVGb`R
zC#7thRTRYHopp2X?wa6|?KR)uttf5y&HMYYP=k4%PvY;gB1Q?rzuXLeloq@aNcbuH
z^ym7>bqk}Sdc6u$&txa52!}K9P2a)3VMB`M8iq5Br^??S`?2(fTJW5=*4@HuzaP#i
zOD;3}=n+`2BX}Ts`-;V!H~HBw)OK{RTsRW=IB?EO>t=?NOIo{Xe;d>l?!8=mT~Bmf
zynn6KjZVcgPkNJbLYTis2poKsCL;DJxK4K32?4<aofFO{WwPANzaby4{$XqO<QrSP
zU3b+g?O{w&zSYk7IeN<T`t`4EZ7%$9IP*GDr+M|u`#R>E(&~3EPh?Ht3n+ad;Aa0r
zVOj0@FLMt%NB1pU=-4G~E+ou#T2FjVbF)VOLgpP?P21HPT%5i?T*1FLC1Xv7i=Dmv
z+r@7Mx99gTFtso&S<JV=`onz#9!7ilLWjHW9a2R;o}Uy|_AVr`-~#LR>b(mWC!Lq`
ziCf%fXFkpRko<?m<(tgwUzz4?V~toVcZx6J5{H7r5@+4_f_FEn%z0%uRhsF-7qx^6
zlgq0U5<R)X7@je_a&9*${cBa@eMRkna-X2jS--^TY2iV#i-p7236wf86-l%2x9|8?
zR^8{$;AqlhQMLG*o$BGh$AOnjHYA-ETeIVC0Y5L}g7tz+s-ISx^n^dWQXe6IDmEy`
z{?3F?*&8M(3p_cPF{SNK+Uc@42b%8sWwM-qSWr-Z_;1B}?W)a}wq{Sx$eOfpg+@`z
zbyEwD{nxoQZ$6P<$Ts2H<YkR>x&7`)?QLCrOlP}qAwT10<s%**V$*cmL>nv}JS#1|
zR<B;XtohuRc?atb*FE|8>B6;bmP<vn>#uc-JNG6iU$~do>=M**>Xgp+UtMl-oB^dQ
z2A5~E+1-_nWGMPsv!d*6ls9w!-Bm4DUmZNdQ(2y|=S%{_<r?l!HtY+}h9_k?Hg7ZA
z#;9_)WqISy%E}ctc8e$1|6qPv$Zu-fa=$d_`ZLChm-jDDKfmbJ1IL0DI;(m5nVI+Z
z?RZ&Vaz69TikpmqfknI-lIb6K9ljeJ&_40SD<Wc2lW2ow)2|DP5$ESFzVqDYzT}<o
zdU=L~`}??Jb_hg2FR-{){5+uagThlgalMF*`S)#&)YiP?T<|^gmS27S;lCE<1$=S!
zPdvFrtG_2bS|^|2$jBePO(RH(b&up9!&$!?<1HK5>Z>_*7)@u*zR5PBMEK=W-`XDr
zZpi`->A%k<o%EiosKBDIbA!BPwb-k}?JLD2e_JHfSw9MyFvs)%xBo&b{zfbdKX_=8
z$r^?;f=MfxZElx~eV629ym3e8_@6!E&d%?4tP}oFWmxyKh=-{_=J&VM%H{EEuGl*I
zu*~SKRV%j1NRg@!>C*n_SpVex_D=^GBlOplSG~I%-T3*ru<-YXKOVYPKS;k}x9Ir!
z-TI4uwaL03d;5lE0*^o*D>Fl=A&0}(5Z<*;-oM_bPt6cKu+jbx<11zN72=xtj9n=Q
zPR#V3eeZP@KfjrsN3G4}j}eT&a~J*WZdE;<`2LZl)76E}68lRy9qaeoKPo%j!`fHL
zUUo%*ZC#8Wd-b;?@~m_A)XA!9iLy++^61?mR_$-^_PSqcVO3frx#YR(ExnH?uDO3G
zJAPYmd#IcR!|%D)5i{qqGRRm2%rs)W(SLtYg<Zp*Mg56Y=lWJnRJ|g%Ebm|9!uDrr
zmUrHz_Vk@wTN`%o8r%6B5;l(?*H1Zacjb#f-F4S_Y}+F4%$Oam*!yM|8~a8ZYwpx+
z9^sZAf9AdV?KM~Iukt@{65d^^!mD!A>Hq5^ZyxWN<g>n|RW&n$afWiomMGA%3%g3S
zAAJkHySyO&Z|#HP>)d<3zhB=I&Coa3x_y;%yT*4($(cvboJo3T-jK88qvV3;`!njT
z|F&<hk;vcb{?1HKpi?0~E2^7G&LW_5b-4P5O+r6Y73A`M)wkqspZ>wy-|pL#D~AKK
zj;ynNwdDM1A$uD+_T1d3iu)tu96=?l-!8rnx3+q2*{0>8ygU1A{hkxTPEHyBbQGtA
zU2A=H^4w&LYXv$_{!O0B^Jh}WkIfsNFsxyyKcjf%``z}3!ONBMs{bB)U6FG;S#iFq
z3InJx{PO<X+*Q@uzAJ3`bZ#`PoV{hvKZm!BH*CvzZm=okt+y)SNG|tg(9&Yj(AW38
zC2)(CTW3!3ja?rU>TVXZ@rKFeRhndEEBgy?x^Vj6-`R`5g|_p%>;AWhDVLa*$*p5N
zt>d<SeXP{+cXvIn{a>qeNr>%a?d#Hw>ehab9!_gdww||ghtGj4x(?_2>XT3MzFVkX
z@@{eE2gitewdI$euVWSeci}&~%_h??$F^3NTUJ%eD&9*9VPR&B(2wbmV%)P_$|3CG
zGe%y2=DGHZpMI&)lRrMYZ?YTX;cN$fnH64Eyfvc#+tlidIRpNB#+bym{P}Aa(Jh^5
z;4#Tc-}{kERp#n_@9lc#-Ha*TKJm~VCz~sO1nO#yi`w7KG+t~`v}D$oA2VM4H@oyF
zazXPCU7afNkB<M@E$-FWe0x08<M)5I9)HH4hrkI$bpw+@`vsd149E22+pa(6{P}0C
zb^b!%+iW`(w(P5SS2*EZyjf<tUf^~9wMKU@GJ-~Kwr-vBTaf94TqeU!kJr;1--$Oq
z{UMc|^z?AFy-yT-MCo<zOS?BPBy8m~D9k@3dggK31N9rVlbhprPum!Jui;Q7-!_{q
z;xc7F9FN`Dy`5?9+{+&-uI<jz{`U6pofjI<+}t($|K9l4|1jLVzJBY=;`U_DxpOaD
z)a=lDRCw-R-I@v;jobTdzqMYg<C*c2NygUVay8r6RaGG!n}005u$!UepUjPK`;GPr
ziA|ewkn4cVq8)2^Hnp+!w74?Ym3|JdSo3vb$MGYR+2pFe$A-u+H7hK&n0Dc^akH}f
zyMtDSp0WXz4HW?w4t!kpc!xzry<lJE@nyM3xmb@>*{bQqvpH}a;1)k7$fH)aw(O7k
zshFc0>wgIEsrnplA+h4%lntEj@7H@ivu{-ObXmkC(Hj)AZ_mF=$4;Mje|oT4qV9j~
zsbu+^zc|+M#~;6vlaYCVUA`yrbr`G4q(dFYBkxu7Uv=+47WRL;R~+YsFPRUX?SE9C
z^4xPyhNa-|jXq1hr#f6?(b$#->Ue23i#AxgRY+ANrZVn-{paqoU;9J(<ij4Hk$iRH
zpw_eP_uKv*mS1+~`Inc8Z|<yY3Ya1Pdr@)c+j_P;zsws_%JPj)uo%g#ux*IH-!<ph
z<#`qxzuh%AIdR}2gRQM`Vf=A^eLdFw-L}*3)X!L5Ewy}?|H5y}xWi?#WNf|Wsik=G
z|Nb8S=+V&&D{9YfOb%pSu)?F|_pA4ZrMKVX`1$9|Ou;+l@;|?4Rlc{)kn=gPFZFpm
z!(IJHf9A$Nbk>c`n_cwVJ?Bfm>hlEFguaE9FBBv0Ma%#GlJ<Lc#>%Y5uywsV{?~qA
zS@`x=iiekGy^yz`y4t#!#%~s-vgfPcM}BzFJZs1GxyBiCOcj+4o%2pA_`j<WS|3}l
z`^fC?;{K!$=KCXm|6b@EYEi6Kmw)K>4?`~T8iOkNBht&FZ!Emm*J>PYsGHdsr|(zs
z7SwCIvhUfy--b0-pSH~Ct;sol{KK!a*PZRGi_=;{Zm{o(tM8d(Ie7+yNS49U8?EQX
z&nC~GS5+jiSkj79XJ^B$en?z^`)^0Z<6XR)8Ml4Bv8dqUiaYz|=Y9OR_2!2El^^Xt
z+JF1Uf9Y@PCM6RSkHU8{rF&;Qy;~l5?^>JF$|*(rgO|5`Jiz?DXx0SgH$S)^yeiMI
z{Qda0+;R55@(K0FHd}5AFMYru_NL6Ds+y7Ec;D3rS5`jUac+N4<R8ZShnUl+9lZH%
z`H!Q$@egJ!V67`uy(QOkkh!n5j8Asep;qoN9sTvU|7b)<3x4@+c=w`X<s0`X`=-y#
z&#(Xc>*KG#X#4fXW_IQ4|0DI|Tspm2Cz^fYPBHnnf2UAQ+zy_;{Cc~Ek0lR2-OpO~
zU-aUOqlYFrZ(uSwZ1eGmu*K(tswYBMYEF12D&p{cA^*WI*P>?>_&><GA8E7owdSeh
zKDo8W-q-ufY8vhTYgQt^$nWu&@752CbT=0#&9>t`)61|pJ-9Awr$b-!R(9oOjg~fY
zTh#s5xH7)qzn?AreBYt>{d)yI)HCht?uumH^4V?2)ZB{wziY4DD>@jmr`PwtQOm0=
z#jLEB9}k*&^>bzTR`tvAcK&mB(wp!&<8a`fnyCg^cGYDf*5#`d1YE?-r<LFL)%nGK
zVDp=U-`~%14cN%L<L`c9EB9lPKWz=nxlC%!KvQv^mTMT!7`VE+PS6&4Q1n=1Lw#S<
zLuL7c52W)SEIqCN@Zd6bMd1?~-}}`Vnj0C~{N}ajdHua#{XVkbONMF1p6WfmQ>OF3
z`LREvo5^nHXU{!FZ>M(L=IOWVYBcYVTEEMRv*pkq-_OY>H!PM8|Da#-VXo$b1KU5I
zx*A@v;2Xo7{gv|X`?4b$PbkRMMYK;=KdU&uUQ(`B<nQ|Zenm&D=HL6BX;c5OlHq{$
z`x%9QEGkR#UpzV4!usH~d7Qg<D0f$XjrfjlcLkDPta*6Jym8xl!Tp(H(_}y;MaR2`
z?S^$Ph2kv!%TIZEKa@{4Xz}J^DL(fni65_Vi%-xOak_WKrE=c)dz<e(etDla=kNRj
zS4t05Dc1kmSNN%O?)(E+7p{IW|JD61zSVy$a<=Cs)=iorS^Xx0_g=kym6Qd8eO<5r
z;|B%OQ+`%Ao?@=}_vmwl%NFi`OpIPUy(`v;Ecvs)Rn<_gE~2~qo+Q^#pZ_lwZ`i)w
zeQR^&mal;`mY>a#-`l+Xp3&or?q3DJ7xVEPu(ary#V+TOQQxZ{Q`NZRe~28zsWJxh
z|CS3sr|?|PZ@ihf;3@aaI8JVE-3?3z?3x1I8%vf*F1~#D#|N=jD`XisT7TZyxw*%L
z>&E9x-UfA#gr_`@i2C&K`+oU@&itxj+Ea?3a5ns{=l=80Klq-Yj*ify;A*>8`MEzY
zF3bJtq<E#Bf4yr{l4wKy^N+Fxf9>8>zqTrPA%DUAX8XO9aWC@EBm~`S>#v(~>-R*}
zy)qU7tse{d+uE+#s(<$OUT9m$RJ;EN>(h;_f0$~LuB(5Td%YfXT2fT>RKf4BYoCg~
zkgsH^JbJWn{rc)X(&laX4<_%P`MimPfkE=2r;B5Vy=Tpa|CSGa*)wvVtoL2+DeY)q
z@NRv_eS`H1msckyE@Ta3c%~sf%hKZ2N*6o(ZC8#?_P_S{>vePYDSx!JUsS&}HK}<O
zJmvWQ|NjiOL<yEy1v<Sx>$$B)@IgVN^?&uJ%m00<jX%aM9^a6Db8}|&W8?D+Ubl)f
z2$VL2ulGyJ%WM4-vv@}f_YXZeYh|YT?N95OKBd{zf2;&~#o*6t^N-(Fu=U%Y<8n}&
zIQ{t1jmf4J&*xq++3<1Y@(bTztyXbg`?-}l{=jV8^$(r<C;cw{w)dBo)VxLO<kcR>
z*ZtT3ac1B71zR>u`QdQYt>ogof0tX%O)s;mb6Zj?z4Cpvj?PUUZHD3rndeRXs;w>*
zW!2~88o8L*ecNcY=kGR2Z|{8*&Y#WS&ztD$d*#df+4-|ROzf8siYxXz^pNTMe~uj=
zN)xV4x)f|4YLZxe_W%8RbB`Y{dB-pF-^VEBdW(SK%9bNiM<!)>>2z+}CM0@2E+jkC
zbb59D+ND?C1+Chc|1_)lL748sCD$)0P0M&=)WRjCRIjRX!f57<pMNK6*Dm!`PCT~6
z`2P3TQ?H+%Q#|i|O=_CozT$b$ZTyR`$;Zd1#NUnEyQBW6QKputp5C@S|EhSm<?oNm
znIm)QrkB0dQoaM0AFWt?6ocoUoTZ%oBJJuF8&_93%c{$3B0q+AwtOsk8#O!kHrIOI
z*xlLTmqN6R*2U}BZ_M@XpY~yam1wP>`0oGrTDfh!{Ej`Aylf}>-0>Q-nauqIFBaIJ
znSK4A_l{DDb?-FxC02ga;N<gf;NxaAmOroKGfSjF?ZxZE@t@Ncn`Z`WXPvI3?0xmv
z-Mfu$y{k5)`#&sn{rLL&<%9zbLbqR)2#Bh(CTxs}Zai=BBQc<E`=olgR@PR*eflzQ
z<#)}PYG!uj{pIBkv=Z*```XzPBAU5gakg(ufcE+MY4`J6`%W)x($%hua}3_TOrz{b
z!S*ors&7-SZ?$=Kb+z8{zNHi9{P}%W)Jt0WRmpq5Kilt5yYcPS)e@2Cw>Q5&w!eE%
zy~6(A*LSD;>u68=`>g$Hd)Vb|dC~QIR{wptYU9-8f8vY&$~%_bRM)7tEZLA=@Nb9x
z_DR=m#2>Bq<8lz5y!K?;$wt){*7k?LAGXhl-MQ&XuCw#&kMsY>=vB=5{D85u`rCyC
z_5X!#A3e4#A#ve?)YGrd&)x2sZOd#jvueNgj`n>1HB-WJx^%1DH=Mt)@W}f3e!taA
z!`IjE`tzsQC^PdW>+ks!PN&^FD5QO_?^MICg%57dl=0>JTtDah4!-1_yK1fP-(RDC
zcmLBVix-Q=?yA^SnEde3zLy<>b0Rk~t$lW0z5M>3pF)bdyAp#h?m98WDXO=P`~N?4
zJLl7OUpuY*&o27gEpfTf=OcT?e&%^|6U*)Q)+=7>zOl1@LEVJ^Ger*_@np<MI`m(<
zZ+o}7<Jaa7b<btx?(Ok>wK8~Vmb6sV4(T6<Zf&h7d(~3gJL$Q`oo#Qq?(V+ssJK`4
z=;k#XvF3+P{w%0nfA5f%2-mW*`KQj@HSUf%x>8WU!L_=2-P>EPPfuOjlK=kPwY5L*
zwpKpbFthx^1lRk)Zv&Urt2^%g$*{(5kJS2AaUs8-ikW?#J+V)DZS?gk(dV4@v+-uR
zxVY3T%*|_Tys>k~6bsce+waFcxmzx6xbJhtGIwA7FaLJ#N#)+Ar?+FP?r+fzSKGrL
z$K9N3E;X&-dBKIG6Q0e=lTXRqU$E}|+4<|1WiRpht#qbIq(SY;y~ouxf`3`-KRZ2V
z{MmiPT+Xa#vv$~&RkdrQre<7Pq9rK!@x_)XKmAy*%@<YI*Uy|h`S>i;=aNQ8p0|EB
z&z$<&`8w~0-S&5OFWA08ai3y@=Gq%In_e8Kzt3;4l9%}JiuB)KSJNN6iCQk%JaPNQ
zNyiVgEDW*ur&{u#Z;IKH^rgnx-*uLKopEeuedy{P34f)W+kYh_Do(Afyt;F<dilGQ
zqHk~RI^CXK`^Rv(n7-b&vmYO8+SILCn0!3y%lG&FOIua5``75+kQbNp>)!u=@0pz|
zK3_R=)3{wT-(T~m!&1|d`&{DJ8?%yU&Ofdor*hyO<AtBM|D0bXkmkVUAZ%otWi_|f
z>N)?1fAg2sA8udV)$`=z+Gy1+f9~GcsLRRU|M>cfSdHAA3R8_0M;>2aAO7&^Q;*eQ
zY5RV;XI7LoUSEFr`&`AnKV}=9@>&>Rpq#=szwUeHMC+#7Ha=BTy}oL3JprLdXY<3<
zBc|MzuwHfP{jm(KKNez6ixzk}GpOaxclllQc4et)_wkkcH@>UiqJ6l{^qTj)Lk3zQ
z8y5J_|FtGIx`J~D+uz@xAACxEH^(M&$yxLJF$oV2v_(W{1Zaqyd2c)aq_x`Th`%$U
z4GnF4ycYc{zVmnYn+HaBw0B=Vxm?7&FXU6h1lgaD87K2k{kijt)?ckZ>Jo9kd9v)Q
zZ|Nxdw2Cx5?U?l@UH*%D(z^O%AI@&fpYiwH8>idaS68|IwX3zT%8gq2sHLT1;^fK4
z_h}Z-tNhBZU}Mv_|Nq{j#ZPml&FW>l-=E;kzE`yI?yQo-*Y8fx3~Y^m+{MTDgGct%
z$xv>Kr2m}tw>NgJ&aS%j`dD?uI~j)9YtFq443F}TY<zfxP3+6RNi$APKFKNL<WN65
z{NslSnYE{O_uG9+eS7P3>#+*0wQDow#ExBD8O$v^d+yxh&(2P-{C>BM^>))M_KS<c
zxYORvI{9&?@kd!xF7MTw&eoRyJeRu6%{MjizLC$jn7i`#VpwliA2|CrwaRYq&h@AM
z>-?&lvcIZdAkBsAK#|MZ(+_`aeVm#%edW2754Y+M)?9qeZL_LE<mUfhS5~f2Qm&j3
zP%>}7{iY280%Ct=R8QBt{NnDUaKWD+kH1byS;5J>Hu~9|v$OtJe30dpj&FXgy8dod
zRQE64q^IY#EvMJ4OPD>)X3Bia;-WuR@6wJMYkU^}w9nUlx3b7C7l*fhw$7DbEq}Sb
zw0_z58Rr()x(C+VSDiT(e@D`8PiI__aNE@dj-vM}4mYcMbNRo#l=LPdC@I;~^51XE
z)Q5*GW|^;dTkLkOwJ-KgzTs(pou@B)g}2C9Z}T}nfBD(u3$q;mJnpT3@cw1|wkNN@
zwfVhHNYAL7{^4{<t-i~)#%cej|DP#x=!^$rL|=q<j^vN84svPsI`zT34QC$@xWCm-
z`Btw++5YC)()$*>6;?btl78$`N@}94>^c5Z^Zpd+J@)UvoK;%$?WW+dzTCzj&HTki
zpXJ%}*R<WOefUD;!oQ!gvzI=6`R3%Cd7EGET%&Goq%U+>TxTJp_?+z*p6st(aYeh`
zN<HmE>iLX)e@ca}yo|e0_T|{ciu&CZ#)tAb+K=_CTYs>9qaAtr?*4j3VYMwuA0J&#
zN&WlJZq<ti4gZ(VFM9I%JmZdf`*!_(7ANoQeA~6<dqLII{VQc|UOCt_hby)E-N)$T
zivu)%ta+V&e)^tpevaO@$D0$X%TMUsy><2c+fJ!IpB8zxXZ@#h<Gy|DbDF{Q^K@)q
zNd1wnu&vP-a|_KknJ#_JH*a^j-tR}>H<q2aCDfm7n#iQ7?k6BG82G5reYxM!oq@`1
zXQj`6cxb=qqR9T9o10S816F_L;LeU)W#ekNr}|Js#Ewb^r6`9_51;c*J?Q(VS>y|6
z@aAKyI6ZF(m!xVcmll@fOC5>M?fazgP%Cm_;hD(#{IeGqZ)c47ce&`>>TjRVUdXo)
z5NiuweC*7P&`#IxrYFz(_Y2tXfA!;6Sn9t&@m#t2W>qGcA3x5C-8m_8bKmD@v*osA
zJPca$SD#z#g4$Z6M&G8&>XWx^PF03HnenLR>;3gNYKn}b-E&<t7uNjy?@(G_@jd6?
zjRU2<|F&24z57}J`0vakwgMMrg8U8~u=t?y+vU2`3@%NE(=$t*uP3Iby01^&d*YOC
zrD*?Ab}?i7D!c0AZ<fw-KB;XQVQqO)*J#pT`T8?|y{C8CK0EX2>5=vE{>M{KOITi-
z?lo1*s5~!c;^TLBPCog3J~?9NC*PgFzAuv5yWsu8KN}l&|2{NLVaKL=-Yu2&w_LpC
z$}J9iPTM$@vE}heqZ*GV40~hKivHct-<0!Cch#JoosXpBb<VX+e!9P<Lv#9tn4KOK
z6#~p`Z=P*_zs#WcyH8o|p6>f)ZpF#>?dmqX^?!bD9t+D9o3H&E_0x2#n_IabcXa*Q
znlSs)v9@{EWd#rB&;M}wl<t{XSC`d$>~2{b-8t8K`Z{UzPj5GHthyDh`r~xMJKKHX
zk3OI6pLhPuUE`b9Y5IA7dHVn4S0r#db}OW)AJJ_n?S1&?`h@A9n;J_Ca?NwHnE%T%
z*3EZ#UmLLUTK99EBk?!5Yf^=OExY{k#Occ$6K|-wt@+<@{r}Zjt+nD0-(OsHp>X@9
z$v^9Bo~MLt4}HV=dt&%po0DPxe@3nM5B>J}c>bl7ZLKW=J057?X>Mk`@a$<};#013
zy77J<B_^V=*%KzuK7Hw_W6A4HbG6Qe@kq|vFA@`UN%@}amUjL&^JCk07O$KaZWA51
zci)q$QkQDoradhuGxS;~KD{?*&8s+@k}Z!5TYuYxEvf(15p5F?bC4}PE938qb=j@!
z^F;Kb;-^Huj97AH!_m9F$0OZ$3d$Z6o&WF$%YSa^R@MBq<;m}VzyJKI$NvIrZsN^#
zA!WUHyMO&=mihlmJEU%YfuZ5_wYQ_B|CF9Rd-`!_nD%>l+oJWU?ni!|>yg>WU(K$%
zp7qK7ne~>trS9M6t$!N3?bC}1_BTy`H##-?tyWbunk0OA`Nh)Td~f#bsr<xpjkh!5
z(6&OBKd(!lwVr#vwykyjq`Q0SCu;^y-dXlNobTV~^sMlY*WSN=@rM7eU-HZy+)sCk
zY9uXNP|E+T^LTW|UF$`gi>lH%T>YfP%9A$ksFmnmQoA5{!u1pp|5x9b>z9hIh|f9E
zx=-}}d8L*_&0}XHSI#y{<1h;|`uOzprtIr_eKM9oAAZ#RayHAq=ks;e))jAbve$84
zE;s)w_Wk`|x4mv>d**ftJay_eJJ_=K`t)5}@Al5^GAO+HDrQ;h`pMc2#}-`7IC1jl
z-ss0wk4)ukecTtHTskQ^b+3JV*|X%j`n@%B^Pe$R_45||UB#6xZN2JxP3ZfL#hW&J
z?5LQfrW^g*cAMMe(>vpn7&7jylI7z5Tb_Pg*1BVTy~4C<zy7cIJ8hCr*fV9DJyI`h
z%?=zjR{!uJt6^@f>fYn~3cngvR#v7gxo_@KbM@xr9hFs&15O6M-zabEqi*?;i+9$q
zm$qj04v(gGTZ9xHy6O7=?uYB^S9$ENZkNiF+p(+qmF>T^v#&F(_?eZv_juhWm44%m
z?U{lX9N%wbe0OJ;=Q^v|;n~+OSHHO*G|6*U9qaK^=dP>_|8r-S)m+A7He7*BJDDQ*
z{(Lwrx2x=J)AsG=h0D*su>H5Q`1y<L+xf*Ghn~0lVc8>7Z#ZXH>FbaE_5Xt3Zxj|1
zdU5Hc?z%YdE7fnVTnX9p`pN%=zuv}4UAuOzs=m+bTbat;U1zn|zo@s{o9aEi;N2a|
zur)DDzu#cco%M55(o?NJe@<I$b=TZ+wczQ)!|iYE3oa;pjAq|+Y>xgjK?#W!-*2?@
z%cuQWK3|}C&6{AesmCrHtZ&W~mN>ED`~B<HZzd|YZ7w{_rsgx}L`&!S%IkTY%WCW-
z8!|6{-9IhQ&5iAyY4(Q?h0E?GGwb~L<ehhKkK>O+u2ubeb6yG^>z8)Fo_Dw7PDshs
zdCPOwuHCq0O5xQ*8=i0_SbqAF=grN{E%PSltK9z7&uKC?1qT#1GCn&$yM5}^`l*hO
z%=4~Hm@z}5`N+8~TQz@dZ=So>k;`GKmuv4Uy$Fd1uO5Biw^LA8Kc28YyQIWq-MV#b
zKlj?CW+&%P_*4Gwj_1~_s~fgnt$*_^m-*(-;^hbH-gk@X9=Ueyn!-nIjnDo+MYTf=
zJpOP#{`~y1u}hA%basf=)Pr^J<@^6}^tvV2Pxuig`dNR2hORE}wEY69s;mnnH*DIp
z$ZxI{Tlf1{Svyi6Xoaomm_B{_!AH_je}A<_hhI7Q@@DhH_?G3%|Lx|87vtyWZ$7$h
z>sHf@KT@Xuc9kcDuZ_Bzuu)e>hv!%2s+h?Chx1!B&OeFTEa1eU*fMjXcEi(#_3QN~
zPMjFBYRUilgC8E9x3sbnl9c3p5}zree|}HpXAe)$gSVr@q$_8-^-8%e_nZ6S<440X
zt+b`y)Ad5u$H|(T+n$-O(K7FZuL8(SfwV_2eHAXT>a++raU`ZKVGsd{8W;yLa4EJ3
zIL(mMWM~Chex^sH0VE@k=C-U+lU>fXswJp?<&k5@mYuNM8rAEy^w8C-qT=G>$|>o;
zHf`E;;_O-7Exro_BvO8wO?-c1qVkfZOD}HC4xi#>$tyX_Z@IFv^5PR^+1c66>%JtN
zGcq#TuxXRlx9_tjPj2>Fdg$(5+4S^u<rMXn7)Fy_Z{FlsmAyH!tMql(8|#7x3|Ci$
zDw~*y=<C<(J2^X_JbAM6r{}C4g34|Wo;(S8u{`bUtYdzsRa8|~AHI0uaeG@XCok{O
zTeoKQN}Eer>rVdu;9#@T`$Bbf^|Uh={?FR0^xwPo^|iG>|NVa7{ieICYmwJftuHSx
zw?}QwGOYNJU?SBkxJl%hAD4sjuMda$S4M5s+PHC}>$l9UQEc`6a%bjP7VoI~s->x^
zdF1%<&tI>{ODhInHZOYOv1#*W?z&5tF7?cv<oW9Ue*37k)7tsv7hTNY;Nf}l_xpYG
zvZ%Dje|~;$z4!d`GGF5|FSYaw3mkXs*irED(NU$}SF%i-+4<AHzPhTSqB3F5oHGlZ
z+iz^ioGfT03U<sa^L)AblP6F9`1w=xX8D^NhL<i~s(8QmJHv+U+tUv;FxGs(Tdr^I
zyE!2<GxCCLT5fLd)TvW91{-;9+_>?}ySviW)zu7QdNCelWoGRBawbJ-&mLw@e{xy=
zW!?4tPft%T{{1cY)z#JEDfj>V{T-+w^5yk){uA-%cbC7vR}?4irpUTL@aE0>n-5>S
zh<M{^VQ465Zob{A)nl$z>5j_J&rbVX%$Z|R*wiVkzA52gQ_}vO+<#A;J-f8>^E1}|
z*(RAx2WA?l_e`A>8Mz^W@$xcXWhJGiGiQ8~mnTnp^Y(3FNy(8*mo}Z)cjSmm*7bG0
zP75_|s68)D)cN%F`~e|h;m*E3y^1?qGK1@xn3(3>eE06|ZdW$`+qZ9fUw=}3>g?In
zx3{*k_RpO=my?&5^}zY_{OaoJ3`t2z66Sd_+F@%FZfr<&J9#za?ygeq1t(@*7ZVd>
z{oRrnvLc|dk(vF|Ded(WCQdx~=H}*^MyXutesdONU0rp|?|jakz17=KoUJR06F;WJ
zx}Z^2UA<mh>i)v3S>B-xR+g5cJB>}Pt#_Z0_Ybs^>Roo>^@lIZq#8DC*x+>h+-&py
z$jxb<j4RUp-zWWlJXL+JpZip;(4L8tZWa_2C@3i{dhqeh&CMS_eoQ>v#@i!le5_;U
zOmTO2_bXYY3v*#Mva+##y6kU1b?4mKv!z$AT$xe7HA+Y4Q}wIKlP4FJmR>Dxdv@^L
zxpi08H~07Rm%qDXnB$b@u`*;)h?b{^hsKR*Q>L`|E!QsFGsQqAJ3D*No;@DEzNTeb
zX-DtgoqKzGzW6P0ARDo5n3HvR881Wiw>ONR*30DG-#2&r{kq#TGH1@&v&Y77o=xP3
zh~<|zrk)n7|MT~6?~JK0SH<tQn{A%2S7B57DrAb6s-mKz+nG~eR)%O@x_p^iPF+>C
z@XZaw%K7_K4jw#sXLotOvU?xHPg`N@@^?$BzrS-k=QBfjCsT%taoQOLJ-t5f>3SQB
zo_Z}>ym+QTBGcNat%q*inzgg|xlzFb2T(z<HT(L743i!i%lb<<GG|Y@b0;RQ`mO1!
zYiqmv`}sLJIq&SR-@o94*srZ6FN2zzn=7AA4d1YJtE#E#RDb)wTOMd_H|SZhLSvcl
z?6&#y<wIA6B>w;Rx22`!!sc}U<mG8a$NJ^ZFZG`8;pLTdu!%M2=B8Fj<FpGq3X^4I
zWoKFztJzk4QLwO>;XPfiJ~27@@PmWRy>qu2ICm8mhrL?XBiYm&>YDsKsqEZ*`}mX(
z>-+ot7tVb6`0?Y;-rl8ATeG%gU+1&7-aUQpvXi^3zv~$q8ZKG3?9r=NUhRCc1qB5L
zWl?I{hK3VESBFiUH_z|>zS_*|>*j6@HmbCm+ZVjtZ(-2NfYnz`GA}K;@p5_nk#6hS
zUnLVm!)t153rk9LDr&yHiS(Om<=QJ{nsIwu?#9&)oQWFH))Z3!hhmGsp%@!ohNbsi
z!R#|0j2eh?U*has>+%yPPa2j<IdLSGfvN%t*StKvb?esU+}?Kf#!3#wmYWly#(=ce
zBlJ#@)|%S2tMs)|;vtsg<w`9AYQ9_!iY_|~o}LnIYHrTFyUTQQ+F7GAD<_V`OJI}l
zetmtNlaKG&+U@s}&dxI3WHLv<Nn*yF)K&qvsZ*x71Oy1Yy|s1nBYzIXI3df+T#7we
zmzH>@q^3@sFu@@#Y}&@lf==}un-y3W2pn3W<~!@i#^mE3etv2yDlA*0a^Fm85jgb3
zlTo9^Kr25#-^SLqv#;;jm6gF?-rt|E?mth$T34~fAQM!{onn=jmoIyN@9e$3)juCJ
z^Iv#ba?H<@L(ym2r5l_aif4jbxkN20J}B@?o9WyT6A(DCGI+U%r>CN^v2cBLb+vMu
zMvK5QZ!QPLmOu>=u3Ovl<5Q~lR()L&zW&~6e-94DGaV(2+_<VzkTwA)4r6831)xf{
zWhQd)B0`r#u?1U=To133DKiJRF@a1^RuuQnZ3jEfV8e3L`9cZrKJ~i!x`EP<q|+Xo
b|NQ*+nkJ`h!{r$m7#KWV{an^LB{Ts5bp((p

delta 47354
zcmdn-mAU69^9Ekm`c1l#_oCzqg*GXs7zhh-u^xK5?9GJ>3@<r8?0$M_d5nfg)xu2u
z*4ttnccx8rY82C$z@*B;!I{`PHSxIj;oH}yJ=J~v=by#IoRe0wo_n~TtF-N(&;D|a
z|Angg=PT;%v)zwADy-nH2;erF&iLnT{_=bqFEJg3aArjg1*fpx8`sneDnC{>xPA75
zNcId)uL;~!&Zx6HZYr5u5X2Ca&hU5g<bo|*mfT^kSn`|0?96?G*Odz=^#7`2oi*!C
zz-sPCR^ca`SS4P)I&|cMK#|JL>f(RXFZ&;FIX?Ny#%TXJ9lK(6#2&xde7-G4kKJKf
zQ+(~$(44!wMEC!?y8gqH$^Pf0o^{l>&$TXh(wh2cX8JtG_;~qgI+0C(e}7-Rt!&p8
z`5k4>&dwipc6D*ZlwJ+3`2Y9&$2XhLFWRs{;Pf=z!<YT-WjEbl$)wI;+;jc4tADxq
zvSo{ISn$+%>NT3N|5)}~`c8dhjrTW~LsefiL`q8qJiI-<=QOTwSXJ!w&9cs>%u+Ls
zrM`yIZ?z3?e0iO(CWB~csl?{nhFRN{*U#AVZcpXWAAdgEMI}8@$h0ny2u){H&68wt
z?fjo{;ozU2M_;@sNX$9IzA=I$(wFzZ<Ab?Ij>|5ey%m2zJR$L^lgvxILvt8d7_J6=
z+B~6^sURVNCGNe-mnzGrc74~vIz+jiOkFbVrv0V*T9)#h9m<ckIY|E4^Lf={tLZB?
z2wa-XoRAtBV;A%NMzTW9nHwA{uV&T!c-XFZUQ|Tn!P4n*UN869$nlrouQh+S?|0s*
zS}$+!^w?;%$qyg4%lo~&Rm|zfkT%2oUIp{^J4M`TwO9V~OZ?!9`1b#jxQKH^`<e}W
zk%s$ie(tWgeX)M=<$v|BL{lUy+8Dl6sb9SP+O^hp>s*&bI;$hw)?4pCRxa-PZSG_4
z)_^P550`z>SanV@IWtG+*yi&=-`fgR{M<jMN0ccyO380!w77gCWv7O=wu^VSaJQJ|
z$)^m`(uvk}Hj5Zo8eFG#7cBYBp%+==dF1VufL$UlX5NjN&ud~@e={I{eM5l9-H9&8
zSvHj4;of|<hxIA9QXc>N_dV^CCjZ@kQ-|T|>E~{xoyvtf<PPu@f4v(1_=EZJg*x4H
zVh_y_mUzVyvhwTMjg9%c_Brm|C6_eO;$?9}zg%mP;?5Rfuj!L-UX<Lj%_<;J(b2I{
zV`_kNMATlBRiZowyLoK#;|%MgqGUe&UR)hic*Oty1woFihE;RU=-raL#~!gM!SRac
z1J}?c3@K9_*bKNkm;XQS=l(zbdtiuosPioK-W|3xJs)`d-7h0^lS!T7=D7#g9WL59
z%$WYtBk0-eb@>~1XnkdzFv)>!L&-}W<~!5G)L*?873}kwSHb2uCDEQGG*pO#rQT-7
z*^^(d6|_A1E-WBgdT1S+mg;O{sndUc9^K65xX71jxhsQ~IAfl$!OPTdRy-H3r1V?r
z`n$7z@c2HlgIR&`*?Ipv2W*4>>$AIWJHY9%&G>`rf_c)Kzw&qQ^NnSYv$u<73e#14
zTbTCe#nvqr8M^<OQk3iaH?un@J5TvNMJJ-3Av!{B!NSJbEX%kjpXB|UW$q$ebAom2
zM*f5eAAAA}la=52`cC;hKdeyd7W-{OE6Y<c0gGxJ0@-=e?uTR*Z&v=sV!$ic5F&hl
zvBauKsG`8&pK0S^-31mFn>hU#HqAY_-edlHONUir26El3Hgf!zUQPDBWf|nKj{E1u
zWG9Aa^&G_u!e3sz;{I3J-;}fF5sNve54$`6R)<QdMxpX&wW5b@A9qPhKeQ-pn#0o9
zVB+7U<tp0u)j&tYYx8CvnbXV#Sv4|xiv^GNuJrwO{1gKhi;anii0Ty9kSo_GpJNHj
z_S#rjkirCVN~8Ys76zHwGS1%h++v|>_YdS-m+{oAavze~5xOw-!89@USFc{^GBT%#
zZCE)yis96jD1kbA8!_(>J1al$;8BR3WAQ;!#fs_azZ1NFUM|_UkHc-T^^Qy3TUK#B
z_`G->_w0Fg2aZlTt-MLJJ(<VvdBqjZg!F9fPhH*3!rx97t$8jX7N*y;%YRX7f}<aw
zNNH(|*aT(mhxIH9vuA!_$TPlqfAUk4ucnTwp^loJ`|bpryz%wjyqRH@sv^^dtyev(
z*#sD#O+SD9<2{Ywy*6@P($dbq7%Uk*<j?A|E3RNz_1P%DSZV4rhoz_7t9MVXX*%xw
zaZhF7=>wUsna^wzDhQrz`;Da_Sh&l7-H!=6d)LMF`1G8KV$z#af9%*1cE>5);^(sd
zKX`D0&4Ten+8TET*SB*d7%cA<+o=8)f3Sps=fC0%Lyk+AA0NFU(l~3@iQu}G7b4_r
znK{n9W6jQZaAv{FL#A~+>w*^eR7EaxW^_nnOy9R{<1Ys0FoT{&F)TOwng4mFt#?*d
z_p>m_kNa|F-r}8>Pd~liI4`+=Mz|S2(>{e)bzi@7&9OMh+f*<|s(@+2*@%7yuUGS?
z<~*u+U#PRfV{J`(ewI_<4u%k2)|}&wD>=7pu}CmDaqzkN{&NPRy{Wx{)eMXaD(=}>
z%$nWYfAZ;4H3I{I`d~}<lv83+4EFq7iCN}?B^NIU+`50VizgwDbHZ|#H)l6~uTSO7
z%{@0mS6a~cKc~?9@BX#5f>BX(IOkeV;}u|MkABFaFngn%;`N_%m}TDE`eh!F(*O4C
z*-gm<dy*Dx;MpLXoWh{uuy>c7?K!!M<12H`x}Kj^p3Z9B8E~Tg;DiddM&&8<<n&KX
z?_YF6?!Hj$%Z4-Wj@fgr(Y}~?$DD8S*&{ji38!2mud?5`^~xbPmxoc}W$}E4<5m4f
zRT+5MEPwsl^P%eT`9)f<UOmXk^i;Ls>+3nd>0p*T+gkF#vVCf2)_d4h8(+D~dg%T9
zc?|PTo^%ulVz^|_z{HR=QR0@6?yTP{Hfy``@;)(n!L!4(F?jjQ%VHj{Ij8ttOSPJ!
zu-T}gx3^yLk-dyufBUaXRdZhS?<>nXwPMq1{tau-iiR@$s<pF-jt)N0@J;6Up{^U|
zmy<RMT)i5!Wy_KOGp9=PNEBNcK6_yIT;?XLIzuEkV?_VCPM!xRj&SIdd3)J5d|Rd_
zVrs&$hvRANQ>6oCUzTv17)v@Rl*uoMS>K*tB69EEy$8j2>J>a*$^8Ff{3L`?>SN_h
zK2;7)hUM|$GsC#|pKo8dPVZInDXB&G94<JC@iqytT(~G0%dpGJO5x0TcgM&`uIq|I
zS&oXQ4}9#lboAp}BE>5M%2lTyup~(A|MOIT;nl2#AzB+NKc`tF-MRYrUHSgQkB)Yy
z|LyHl%lq}}^H~9Ny?W&X;tZE&wVXd}HtYASz?Cap67v!-J@1HO3({lBald%$R1Bwt
zg(kz|FN~j9m^8Aooi{Z+T<X+!Bs0sl<)P7npksZE0t_owO*-_Reb;W!;sUw({fmD6
zT9NvIt(4jCi{Tu`GmC@@!l$z*ZDdeYz2cn5Cv|GSSUYQto%~f-!By<_f(q=8LZ_dJ
zUcGwo=B-&i6*4lC&B6`FKQ7Pz*AlzC?BP-I_#+Pww?F*;yYTDPaCh5f%a^kYb+Yi=
zehD}c@8{=t==%Iwnha~*8z!Bpo_CQkmRVtnJ<CyUhSz}+I&yBT2|n5q46cc_4Jm9B
zw0V~@?SEi!thhnw<4jOc_q%h|x4Nh`KA(Cvc^}J~70fls4a+Cre0{-T%_n__%M2b(
zd@NtTc1rKie)a0X0~Q7MX^Lk`7;->uwS#N7-|I3yXTi*{q4>Gqm21})tzXZd8t5gE
zwN*;mJkRInui#)~xf^{9s>MtGuivium2tu{wG90|2A|wo8IQEE^Io+(@pPwVY`wbF
z=Tpy)>O5@qXEHYtS-3o%BksKl7q@HAQM2iRSH3Q|pvSO&O6>R5O9D0||E)6ej=yq&
z;WuYi<Mjo332_Xcex%&)_$uun6@N@Sc*|DH$5IS|x{;GEmG*s=^M3Jr`M!M|{x%<T
zovsI5xw`Q6VSeGBo@V9E8(vGB9+t7MlkrZguetf6#H!<H(v~AH-b%>G9NGPTU-#j5
z{^Xn-otLkF|4o#1Nd5NxKVu5p1VR1-3^t55PPTdxk33&WZCs(hw*6>c=dNYhKU4}F
z8#$gnZOzE`J`>f{+@iqX`j>+%W|L35QFp=o<BNX%igb1`Ua7mbHTeeP?&%MwHB8nO
z%u$bHoKgRYr9eiz;mneS3pv)V_51O6;`DFbEa6PgPPkbxR!sW%vCv|!pNL3Hl<$cY
zBOX4!Ai3%D=kxEr+xPq3ZvN@9Ws+Lj+8@`~|J7b8@yFP>q4+G5TC329f_i(kJ#i;^
z*-q8&ax;y{+@M<9TcL46*P(R}lkVRu<}9wCpPdzAEG>1dpTpoYX<i=xCzHA<4YtAu
z7!S3xc1cMs;$wQkRlHF1n!$Wloq7IM$(!a>*f7jpyY|V4a4wZB$I!Sqj)fE0yH)>5
zd%4!y#=Lzy<+WpR!3M!~EHy$412`HT8dgrQ(s}Ut=b~?)|9+aj|A>D5Pj7~X`|ppR
zum4wkr{FN}i`TCg+bpYJzMTD<WOsY?uHO%5&tYJcd-E+&#GCU#?i^vJf|Mkd*gm~8
z+TQ>4?%lk_wKI-?--KUpZ{_H^Cu@HFU%ZQBN~3tVZr_f*EB479{`*&=eD_3c<;`KG
zrCeLK6)_n|_Q_c=-P2m2_WX@cyAgM@W8b&3@DCdot>ar9rhP0{@5w3U_4T>81Kg%H
zhD(PTi$@eH7yOBQcFtdTqfx`XdvQP1)fLxz)(P|}aBTUqUFFYTVS(>axivG>Gebo=
znhpe%o2!I|o@}vF-+24&j@RpUe~|zGQGUhR-hDjri+<GDffCr?zkeh4)mU~tj?k{k
z$lxfmE@g{be35}cO-=2B_2ILLYV}%Exqklq>3Q^w*$$ouo-9m^Uf$jhOZ@%^{I0Rv
z5u>*vWYvyy2cLf~d^$CJ(f<ANdegg$_TT^W%sgUKisy&-o8HH9{7$g{QNxs*t9PJ~
zNh5%H=Ns*6)l=JJ?=RZ5Lkip)wzz$3LC43ZA7^fq2u*79Epz-<==z#j<k?flsNj0x
zNvvzuhA!ATRhq@K?QnceL!fFv?3cTc0Bd~rPO+zdvU#u5#)@m%@_tclj$P7>>D&%J
zNAH<C`}hhPNZk!&U9fm5Yf&?!P2DH^V6k>qrACgdnN|xQ3(2uO{HS0qvBRi9!r9sR
z#@1}{r8B&yty`z36SG6Wdz#L{XJ=>EFAUKt{Qvj+ahtsF@9tj6+B&6v^5i9q6~V#6
zPwn#e{Zw1~f11xB&I6KbVt0#Ge}Bho_wUPPe?_tGjTsk}7!G{+U~sSU`P>O_?w;^?
zVHDraFYi`ZX!t}#l7ZpG>C??VYTW-kRfInLtoiVBiLsr`S%<)^TK$}br3*w$m#&=p
zKIU!xTSL|d)$!hnb92}^>b<Uax!N=<bZw|p&|{uq!*~6+gfO$~BV!}kQ#wyR#b}5m
z&G32mpxE{6S5VVxW7EVC#u~v))uTZ=V*E=k%~|0bT{5NK|I1v5W~-0ISFUL}ZQA`Y
z;D|5N@?Pn@9gImEC779+3wFj-JZu#&c)$1iqqp1Z@Ap;Rxf&kd`|R1X$a?#~FZ~s#
zdMOIDtP}lv$y@*It?$<NfAUTKzh%pzsSW7`uh(vW)WogV;G@<YwDQRRfA9Y%9q*Gp
zxX+>cXcM>o9)bKlAKCW(jx|zFG>|BG*eag%@zK#2@7^6t?ze6G|8xHT&Z@cW@-+hd
zc0Uq66t3RL{rXz{dggeC344=vrG3(?<8x?dDA~4k;jcfRHMj4Md7SY|s99Zvd0p8h
zu4YB4Q&Jy(f3KG>m3Ph6o%8nX!Q-W+T<h2kJdcF>Y7~4p7{2NAYOnRv7w^5>*~WIM
zPUBLRfpO<l$7Q{b+z#Ah(RiV|`=YB2vqIlAF_Ej+mzT_awlB?OifX+c!`CWHyT2wI
z*M$D)m3L36v6C-*e~))*P-nOPK8uHsd)<`nemr2_^X*o4fYwxo2JQ8Gg!=9OS^WF+
z-2SnX)^-ktqMbEiMQIrs9OrGn%e>q1nD4{kO=nF_O*1?`s<oUgkUStcr}Ej%8{6~c
z+uGX;pPUf9Q~iE##e+unrrT4!>Q(DLcE>NMJ2w5&{C{86HAJ{%tV%c*FJ4^n`K)>2
zWnXjE(ppCOlw~I_@`w~m9$?t$bztpUz857$m&_+Ve0jVw_45U@8*KCMyYK8jl%ODe
z$bZr0lMl=K59j&ck@*wio>t(Pv($|1oC#aAjI6A&QA1(G!5MGUe153S;MGxJi1ezr
z$!4&QjtV-*VD{ZqeJbOX*H2%(@X%pC!Fk}ukH2*>^?$$acs{S%ApclNd3d<^nKa|4
z_YWL!D7dfe-q)bOu_j`p(vv&O=hs>7`}JydOY*Iq#p)F{a(VmzetYsiF_OzVf3@+6
zm&@n(UG}%PePp&YsI&V0Uh^kAx%KxLypnZSnow`s;CJ92kIqj{-REaaa+`B^yj=5y
zrH~=q-Tew@LJ_A0tL7}(Gt;hz2#InPaV2b#(rjIOC&A(J=kx6H-7Ym5TaC7CvnqTx
z^Npx+PP0No%~=(d#kYLgoj5HyjOO0e&B{0s-f!o%v%WCV@X61jE&SUSZ=7>br~YG2
z!iVf<=jJQbf1KfPc_O3D#d;?3xn+Tej!W_sMd--+_zDVeDCyWsGOlBhk!?~ac-(9L
z=s+X$j}M3W7hZqee0!R1wAiI6(Q}p0=eF1W{>JDKz#}HwI_ux*r=M2z$xeLn`t{+%
z{PsO_t;^39F)%imW?y4a*jsmfZFGC}`@Q0(nmno-dG(l2DAoU9VoF=wtCM`LQOLki
zAVWICTa)?4+qbRvpEqxrb?b`R4wgBK_zDdEv&yXI50IP2$imdD5F=?Jxa({ghZaZ3
z>1!!gB3?Xg7veTPYGbpwef#0}!1RvS-mfnj9r&<oW8_4}CGRHBn>C~1cFwZpEOT7g
z0+ya~&s(Qps6AtsRmGXK`XBy$LIpm~0xa9|@ArMbSDioY2lEM@2QOY|JiTxIevj~-
z>#x5u9ndN7n=?m-ho8UM<3QK*dDZV4qt?y~-KwpxfBfCu-Jk{l_xnAc`SSMvE!*?=
z+wB`W3X_9Q@7W{@^5T!01ztuR`!@*u`SU}q|E5p>YWBKA{i_x|$rS{Ze-mDp1gbMe
zN6(GeALq<<;9B^kePMe{rkE~Rxt(*m-aeB@Wi!LN3;WrV`Ph%BzYp4Jci_m+Kh4e(
zzsnbhO;5KH@jB$)`g7@00a1|yxh775;y;fqkBgPR>OD!UOZsGv#Y6RQ_C(2zRSdDR
zvM0h<PEekzR?9p4I@|XZ(p6LKzSW--<k+*#Dz+w%r&3k*#6*t=W-~S7e+N(9{caa`
zJD=<!VSgJ#?>~%7_}Aa}w>_XP)TtmeQCoBBlqn1f?MA9Xo(1zCK1>u56>U7;t)G1R
z%9WPo^XsI}+kTJvaECEOOLX1dZ?_&i{(RnEzPGn`$A?4QACHR1KUlN*T-R%<oc7xL
z^*qZh()B+an(ZC??u=R#d(^`4R|owcvY)tlO>FBQ?g{p4Y|V2-8vLFaH}Jk<Gx;8z
z&cJGEIUy{(owrG(Q1Sqa<-ITbJmO4RCo5<2wF)&m@@>A^yK?2rHO^~1A8g@p$TU45
z%#inN?L?u}q$Dn}Zgw{2tqdiXOc)l0zfydnKE3|AfrLoscgAbiic%kNbhs$x+}_5!
z{eGP_pPY?F_U?lT4NeOe{Mr3vl6TYZY15`LG3?sC+xgtZ%a?`ki1C--t5g@$i|JUs
zZkN`&ztaBeJnvq<Ed1T{2H$kX6iMwbeqa1U6o3AX`!*r#r+CMCre%BYx^g+}l#(cC
zUTmhYUS;WPxBA77cN@a@^~}qhBF$5<b?d@6DfXGMbD8|@X5RR<Xt~woN_ppZj~rKc
z+;g6k8M3OT<ET?fSyj`rgP=OFo$;0T>yN+8*Bi@7zEAPbF;?)`V?HM0wpjY;(aH&4
zD|x@kn(#Etd0{{C3QIx5ftGTmf@Xz@JKyj7y`k)FRE3RPOilgAqo6#!vEt*Fng2dM
zKAx_7$YAoFJDIx|m}XyFuwjEh{@$-)1rt(=iiCcDdwcllbpLQ}H#fHr$E5QeR$qP8
zW9*c><lFoE{kGNL9=zRtzi)=&mkOH+ZK?C`*M5&>;E2>SyPdd|K}KHw_<;iqZ_2Ef
z1Zkc+b?R9Uv$<&R(&mivdb14$4_6=YY-jbU|8G!ZXRoED!oc6)<DJGRDbn!uRn-<g
zm;aN(C3qAi52Vx_^(+0fx@v;42Fs%JTq!a^8atYp0@ht`-}CL^5>;jnhOVjuH;?@(
z6<V^@bQ^2W=B=Wt+`-YDnm7OLXJBiV$=^G5#&jihhLsOL|Gcrc+FWnnkEHsX8ygte
z`Q>=l@d<4x?rcAF$mveeX<bm6uOPw|7#-c6KEGBhY_+KQ{hHze`_)&wR<GN|6}>Ho
zQ?P->@j;*Uy8}1V=lAwXo4f5fcGmnp&-Bx++<H40OifKKYJM2V)qV*C)gi^F#M(-k
z3UYFI>VI9H|KXJO`UejVHan*0)iXT!SP`);M^bO+6QMsZ-0f$XvYLpm(0g-ixB9gN
zy$IiJd|Q$(Px95Ad-&$HHrMTUoObTrdzW=@T;BuVm<2pB`?Qw6c5_~S<)HPu*0b5p
zo{1?7HO(aqeti8Rl9sxZMOZjkLPEkZ^W~j=oeR5d&T<sZ**LxYlu4uKgRieozI51G
zAJ_kmBX!+_e_G6U7Qb8ZUOp<|%Ce=ZN`a3)f}0}W?*G$W`g+a_>&EwMf5crnuAa?$
z`RhS;&v;|uD|aH9zpt?V)+bo-H~-6j`=pH$>GNyLE>!!g2tB+S9)I-O+USp~<NtE`
z+x<+rvNUYvjh)5nOM*1#RX&sa^7U)t$w{g=_Se_fpC~GB%x>r2roaD>(9fSgL8_kq
zT)+2Ql+C{%kAEDN|HrWWGH3I_hTre^%WuC|m3?UACdn|)1L5(tqW1qj_CNesu_5!a
zn$7<|pD(=rs-dsnem1T7X3nvDd#gYGzW-lt|If4e1@~*epS65HPpRb5h0dJ;40baa
zLzYJ{^(8Xa3%~i#9dM*Ze!&F&7QdCwuN}0X^6xm5;Bfl>Kd~Aefe!(}%B>e)JYq?Z
z`SF*<CA3Z>=FR*z{`aDjUw<tqEeUw1FVwL>`{Kf-`&m`l)L0W_FZ>lOe(pc1!Uj~}
zPIz6S8M{2!V5^u&5QCap&!&r9&koFGe~_NRs=76*m*4(Ry}^^6O-)RDzFhLwoICya
z<A?8dzdv@j{J!r_|IEynYqFUSe0q9X+0K4)x85!e@z^OlY6G?%lw$mG-2R`Sb=jK(
z-`?K-c>n+3`<q|A&)O=*Ev9qesCazO{eR!KSNwR`UU)sWeBsiito}A1UD_5c6K6cn
zZ@28jM?uFob0hoCzi&R7R-bf-DJ{&*F_1mtn`-UZik14Rrz=)}nP}Ym>DH~tFaxW(
zGH#2d)8|E=tEjo@cYC9sPZ-13);H127BYL|`fRJ0vCj8de>@;v{g0jek3%QoH#Qo5
z$U2<$j43&n?Luqm>lJ&i)GS^sAt%w`Gkeef$5ZOL(q>z}<V*k!*&KNOd2#*ve2LW5
z&9;w}7Oq&^x_!I&WMyT6RL|W(rGj6-YahSUW*U4zteds^+na;(|30)wKGK(&=+TmU
z_V#851_cIB7sn7#B|X3XpQX*bAGNb?^f3fC+-Xo;&u<o8R?RyzH|@#OCyuI~_s$)=
zdXH~rnDkYqwlfTEoCi$)ytumZ^`dX}jHgPidMsrm%6-$@CTVKUT~+hv-)o5=hOMv8
z&g4^7OW~|&6YUA&OsuoB5#xSp`1O@Z1*2A0<HEcH$Jf1|6d~!b{bb9bPemL>E3b3*
zwI0p${Q0~6{By_EQ&qpr6crU)<gm7Fb#Lw7=`u18H@Gp}tN;I(bNz~q2?v>M{(ia4
z<61wZuEoZ_!gcG4b<<M*9&oswAe|Mua;@{Lo@AzqFwTfT{vEd%j^wk=;`zGtBD*8Y
z&YcrN!rFM4Uz8Y0^xpitYgu>Q`D}q+=AVn6*s5G^J*d!r@x>vZ|2HF2A8g@idg9So
zBbupmUdYW&?c(j%y;+QpU%hCsX$p@~Dv7XO5WdW={_mVKDg|cK8ZG^NBa|76C-1rK
z{msHm>4`66*RIK{xl^{M$J};!#dP87J-N%w8}{1fcxrmGX4brZ>GSf|#*TEMh`4C!
zNt_&08Y~|zSRq;2yyj<BmzQfR3k&0yZ&l6bkBT%H<|$+>UeOmi`GBl!-jr!#3pNC}
z?BtjITmQEC?Us5DhoZIVdA<pKJ2|tf7;NSE@74dWT@$&PZSv&F8J$T>w5FeSwrP3B
z)wF=&%)g*SQ22NUi#LQmpX0o9@Am86D>a#>PMsuq{u9H`llRm$i?hwHt$uyc?gpRz
z!{sKs!meCvO9Az8rZe^k7j6}9ax|R4dOGh@MM~NBy>~miy6T-6HnJw<X6p8YC13f@
zuY2O=RrVYA-nGQ}?`4s3NM<u={kNZ?YOl=vnoF}U7<S!?x-t94ZXS7dcZO?slA?9Q
za&B$mbnlZnIM24a;N8yWLI2*~*r<H@p;6O>=kq5rp2=J2(9XGK^IF|3&K+yda?bT@
zi?o~96?JU0oK`1S(nN{a`aZo=wIXcHa}*^VB&(|TN=Pq`Q=itXvb;#h^4%t%c0u!p
zwGA6t5@xR9QEJq9^}Ah6B<D24t|Tsp?H4&Dd6_OO@TzrPnv!?yX`<W$8JV0`Q%Q&B
zgAM+6KUsQvdoBKcxxBINZ`G;Vqe<V^@l4QIym;}3$h9ASFF&C;VUg8~uW|Kz{(S26
zX`d#vmU*paI>TH;uLHTc>rR|~(zR=HZNr(Ma4){5D<bZG!J1jw7k{1l(xoWm$=B8W
zIl*YBVZPk&zi*9N@B1HEueLxcZsN;;M{0rE5)EINbEI<?*ZjZGv`Eb0UE;exoR=;>
z<a&FvmqAw2VVBnd&q_wO0)__<5|q~n);CmERz~bBO8ronn3%}6*i*j#|L^-Bo8|v7
z*z99q;6I_?dQjoaE1m}}`Al>B&P}OeaA#vPFtwAr3TjPB{ygpy$i3xH?zhh-!Y`O(
z?o0eka|I<xMwVs287vt+&Td>k%V3W{gw`&-%L|Y69#lBaF7K26`AL=SontRndt8}T
ze{E6j0^Zlp)+Xy2h@~-HU$=J29lsxc3ugOherJ$c>lVebAWXaYv?<^6VxBIG=_*rR
zf0dAwIkMzB_eIT5*2gB!-QdR1CLD2l{qEh;cJUb}*Q{B?Gd-><vrTF7^w;Zl^QEt`
zV}E^ZeRIEp_9v^kJY~N%Z02>Yc%8aQbn#h^$ay^VuB<25UwOn6ae!lmtzfU4`8iAV
zLsK$l88vK_`k5Ye@X5TAL)TyL^n4H@^Y4%4k7-O(y<TZC+`jPoX~nCR$_I~6TBY?v
zUET1`{eGscR*wuzmzHM8r&t85TxV8pKG4!WhwGfdMy~_Tckc>3d+t2vkd}Y#JG&o$
z>_SAB+Bwdftn5%9I+aCMR!=8h?q?~F`;6)BhdveUu(DbZvqj^ngoVY7rm0L9^0p^`
zeRVY>Gn29Z`0TAAXJ(mZKkH$b)7h_Zv@b%(#kG~iZ83MZxcd9#shTflF!Wvh&(5GW
zS^EC}e@!=~MYcBFX8BReFn{OviqJq&zEYV*cl1u2ZC$d8>)f}p74_5g*$?<K9dE9E
z#QemXvCi=85{=s&`i!4{)OeUm?Xa@aU`<%NN^E`2SFa<vTNKYQt4vK1+fX98`FdC5
z`RDHG&jUgjUzkZ{YW~mi-m-=FI?J`HzHkPn%ghOL7@i~;uaRV$c~aQlrg7dpIT@P@
z0lWG9$;ruz_3!t7k6Y%P(xO@KlfJuT*AX6%n=G-y2R7;?_^6q0iMsiQx6;cY#G}iB
z?V@I>LDb^uKSegLN!awg)K{8I+2z`sDBk7E+`29X%CEUL@j>xNA132@j4YRoL`3<;
zy4ipJbeb~dN#MJ~YWxQnPVzMs)HcZEv`=Na@US4^=BCt$y;Y_^0>c_-WcvtQuD_{u
z$w<Z8*tNumVfU@u3p<n;+S}9~6!bVPUZ|11G*MD#ZxH|HyF5(`%;xgV=Q#81x@m03
zDVqn8o0BEiGB7dnOZDn3DGyIHa1n1<m8mV^Ht{;B`6l+!hvBjk1N+OF415A77}T70
zu!^v=OD8Vf6}2@>^wzCgi~emm=X&h#<$BfiIdNt^>o^}|s3uH4$-8wILz1Cur#WvV
z|JD#*xr!I1!M|HH53xBi#WgIy5pAv5l4{qn=>(IS!;XNCsf;0BQw-O(WHhQuIutR@
zsA3g(kn(K4s_+5ENk8?T88yh<WYA`Pu*`RMKv-CtcwB|z<%KCcbM>lO6MiRH+pcbK
z`B|@MF!RoZmy1$_FKtjW=s(^a$;P+6rDIDLi@Qd!7L%&w&16Plg&2(!k2W-|)LrX(
zTjB7d9#<xVc{~erj&dgKvSDCu`CfjEIi2<JL|#w@TXs8Fp!=vm_t6vQ&mZ4@zpnfB
z`u%o4?wr|Q`dVU(ZvtmkZP~Z3-rvVAzJ25OlDne*O5X97>)e^VTkU6E^tkw6T){VW
zeFRg0TpF8fgsGBr{Oyv2EW_j-91(T5uKBc2GI$8;a2yw51m!eok7fp&R<8p-DGa}V
z?U9h2+4EasXB>ZiynIb^@|L3q4?3E!naQ;8QJ40G3l{{g?@LX+87}7~GS{!~oF9LU
zoqdbbwfYxdX3WS@6A=}0oF?u%=jef}_xLhPO@Ao8(hNAoIDsKEiaB)smBSg`N}$Qy
zJoBQ|ls$|K3$8_8smoZd)z0@<{*ToHx7xgA&Ylu`<NEgh&8_0}o*CwS?@WcwiHUCS
zLf3{aO%!lh#(Zqfllc}^oYOpS-HyHRdZqp5#b(kq$;tH-Le&26Ea<a%C|Bwny~y{M
z%tH~et_49)4`-AlA8eYmqfhYJ(}f$>@T}|On{sBpf3%K_OvxcB#vN&ArPf4lR=b?I
zp>5J68xfI?gpCzR_e?i)T1jn)m6a{@Wr(k<oMN<jkC?<Orkdo22|K4Imw3tAnb-R5
zjGZvM`%o9x4lApG`duZO4R7APPnmUa<M)6U3>8ZszW%*&{)aVt19aM+Jjq@kwMpfX
z;nt;FD}HuQpULYpf!kvhW4QH#b1|8BGfLe5>J^ukI4rx^F#XVj_~QxetGZTAP+oG~
z-t@!FUQjWRn&8J!v_bS5#{rKYHFh(6)V_TCwrJ5Jrl_@IO&Z4z6!+F2nC@rBd7v!Y
z+Lp<{O|s(+W6vbUGgBEKB^|iSC}RAbbxruIkB^?~yWLgapmoHDvEoAlf3jh!aotM6
zMUIRCvtD`#xi6o5I7_zix^?FvC!=av36_OI4ZDP5ukaY<vixE&R$*Xgb2G5CY(3@0
z`P6O;Pea5@-T!PJ%haQnT|a!U{tnM!nJ;U4r_Y-wH>ds|xL+E!X2JKp*DqaaD!*6B
z4w}K(n8XU|9&)sP^qd8%*+D(=A3rR@*2jT5o^3hh7BUr&d(D;Ps?S+IcUXLJiIkmo
z!dix!hppltHqZad6B~P3xF|I>72G9wIyF4aVAGe0y~_@kq%zcdi@6w7%yT>=WWb=o
z)3AANAmfVQWB(ZW=d)dX{j}oS&Br}Qr<~=uk|)6Y^S~h=_emC&l}=NpiY{7wxYf0L
z3PX}VQ?~aOgPSwHu4b9=(avG=$=+E~nm=k@ozaulO<+<<zOQmUD_M`-;`+=vb6mW=
zL4yZL@8>Xpys&h799R9?Fz#Nr=Hv49GTPzmj%2Uj+qTChYrbd09P^4V7u`4J+%yUa
z4^Mu6ZtjjhpH6?gzW<-;4*&FY^?m>UzF)jz1;?TdVM}6nmz|YlJaOvTrhdC$9M@yZ
zWnaC1{qaU}|HH}tb_av~ZCgWEhdo@idflPd>-W!lDR9}zY#P^X_L=7y`1tB4-E8UN
zdX>Y(;E<<qI*w<N?!}}F#vK<=2EH;V*(D%2p=aZpl}!P*oQ>+$)iuhzO)j6CgHK=i
z@cXaC2Ob0I8FwaJ^i0@%lebsx7w_!Jtzrg@lYZ(=%iLNp`;x*tf5*B{ljlEJ)U9{u
z;$ruY&t~U8y6kU%^k6f)vrCLhT>altoBCfb7FYcH`MmJQhr~U<UahWpzxVrxOWyhq
zcRrstd+Yz`{JpLJ{{5S<f9Do1Np02#_WytSKY9NA@zd$?$G*M2y|L)2*PjRM_6P3&
z|5v^yZm(3o%_om#&OY2XH5guQNa#pq$~D><7^~arAh6h9hnLA9d`5RsrKL~UEB&gO
zas1bNeCiwAl$(z`>lvIE>{{Q_5M!Z#IZ?$|MO&hrM_a<Tv+bu&LfhJeM<;LWwz5)K
zoGdCJDy;h8i28R+Mv0k?jf^=rH?e}c_d&<&e?Fa_k(UQ@Rr7gM6O#vjKA%4x|L@cE
z702J*+{|t?lP5f;(DlR4t=ZQ>Qz#vpa?h34=rGowep;jxvqOOE=$p>1()oJ?K|`>=
znoluU&E;`R{>E`Y^S{WMGGm@oPgoy3`C!n-&bFwk@#vNYP6cxYTlPtPs&Pz{5A;6m
zop|`dODC5Gk0b7(Q%x4KKJ#aF+oLQI$iO@6&ECU&;#?cUm>Ey#Y`U0r#OtotGp5rY
zvJ^gYIap1rZ}fipyPa!q9AEcQ=Kb?KqK?h$3|ZW`e6w)N{rQ&?PRAU|+n#)PS82e?
zkR9)Ky>2?c|H~zB3E8FV7EPHtHSus8FGEA$<oU~6xt)Kzi0MQ$+}&O7zIWgC*RGY7
zmPJKQ?JZxbY(bsA$lvm|RU&rt`Lni4MXfD6x7O#F7h}c8qxIsC53<X*T+M0?TFG<M
z%*KYNwkuxfrqi}mhTU^wPn<vLUYJ;T>3M;4uZD(h>xu;pMe>t1f0-msaNt)s{9=k#
zNyN(fCr_(vZDM0T`1`S~&HYjpd5HVW`BFQ(4@@=EjjG)1PL*hQF1~*H<3;zo2agx+
zm2<v(cgCz44GQX?QnGC7YnNy$UuS$QmvDx$qkG2QFcu#*^K-V_XBGWka=klnwWv|<
zr*FE-!pbj-zZ*_s3|Y;sAoTI#RnwMPQe98g4{HRhJ}A!h@a@aSC9Ar=&Dg{{{dDWs
z*Vmnw1|^=KXRElk>b%`=9T`6MryEaC*XQRtaPXibLxahgC{Lw{2?+{S+DGdp)8{nq
z|Nr;>k2jmo7aWsJXPN)}W5vPG=bkK^oyWu=z`{7!uN{=ZHRY4SxE%K1?>}|QE2jKz
zsm1d-#ZKF7|Nr^CV%4fc&iuA43?PQ-^_a<x8Z(!#@@m?+QS(O5;z03$bnY!*{~z7Z
zU?>&4Vs-c7^FDbBYZI2KF);4kCQxtOnaZZCr{&b=!qk6M=+E}l**pB%kL@#`_@0r)
z=vhwn47ER{XQ!T?s6G8~uF=93`|KVW-V)O7`zn)cX0VTALI`7CvKz~Sn=-b{FJ8TH
zNUXGMdGsW{dhu0`sV=RD?i^ZjUa;4}RV|K@gTbhmEpPMBDdG)s{p`|aISoz=XQ=+G
zXV`RIFK*egWegJ*<*M1p@z?E_XK_4pODy5{x3?8vuZ9<%vwWWL_t)1GXU`s;sO)~>
z=1tDSJ@@DS`c+j@TDow}8lJlS^6vd|NBislB>%a+|F5)_l~q8H(0*Bg*@;UTY|7q9
z$ndet@Uidv`D}LN?X_Xr`+mLBW;k$as`m3W3?f|hKUb`pbReZDy_MmOgwNhTLjIB`
zGD?ykAG0uGeWY}W?^rHVm(u?qmm1?%9$$XUfAKqE2^LNchi1pdXKB{ShN;TRO^;6$
zerR}Nd&Iae&R=SWzuzxKp@~ly9mtmVW!U%g?d&t`>erdq@hvE^{Cs^@<9+`Hn~OD8
zF{FHE@L;&ab*#R(Sonhm{};xvb+M--Vs0MTmV4X4z@TCGyItCkro6kIzrXk6$HG&O
zr+TS|t&ihn2v`}yaH42kj9o0}r>eaHT2rSy;%6u-F8=uM_xs17K}YfUn#QIkCeTpo
zp~L+4Jp1p<-_h6C=bx(1dy<ujahhIi*KxUO9`9*72h-=*w$*p*?b6uzpHZiED$|Eq
z+3RL*UZgjtnVtX9!~3>e{l=RlE@Y(|%)Aq^vFYzpCo3C<$3GPfq=Y}X@$fVmXfTv|
z$y%{3{$6?VFq>nEmE^yl=Ywx6DapiLRHz73bhxj?mzln-arZ%oeeTS56GB+37$n`-
zDYGWbdinCBlfr|ATTJHH7s=oH^<QE`1Lp*vYjLYC7Bnj`tlRU+ODB38PxQ8&Mz5uZ
z`ed!0w%LC;z`Wu1%KVP-bup464UCCpkB)GziLtzEe*4xfsXJo43j;dN&Nff}{Ol|P
z!}80W%<Oy*uJ8X>dgbw_&nLgXKXSz7Om+(Q8j*(OLawf^Gp<|6%gg?;cvM!u)~uS%
z(TdHw;N_z$Qa@s4Wdq+&Q&<1{;+<Sq9+Ryw>*vV_s+P*B&E~8-#BZlxG`V1hyv)mw
zGi29i?|Pu^?sy|9;&%!o<3a&}hD{Q24ZDP7cg?*!W6rD=4~M;f5>K7@A}Ptzd7SB3
zu8EuMpRRVkZ1$2<SI!CY?v3mF`+IlN`+5uJnPJ?&3(tKnzP!xW;`f`)iQ8`%-p<|b
zxG<oFr?KWw;gkFOJ=R2R<(fKm>W#hC<pB(Qe0-1ge!qA4eEq-A59;{ZneG4oJYV>1
zW_r@;X}W^vO>Jy?a&K>QRGRppO*)Um?*Gm7`H2q?wK`s8XYjZEDsm*r@SM%(Gdq$~
zt>-YDsW<5D?Y;5ouk^;>ttXUUSk0AD3oe`CD4lz3iu8uNZpl}C8je0{^qIyzQ^$Ot
z@Unwk%a&|lu{<R6#iBYORAlFM_hpw4S}Z>Ax_auu<;S}_J2js?nPav3wu`GJYhZZg
zvc(>fmrN|KaBui4|9`=q_*v?$Ht~GjcMoN-aTm!Z)V1%d{~RoEon^ztj#V4#-n$q^
z^+qg>pL)r1(ZcJeKR&mY_kAHTGmQK3JX;=D7vaZw3@$~-pQ&y0x|+NFF5B$0ZEK^q
zJE={6ILTYj^T#BnMh1Sn9}0Op9<qU2x!bmhftDkjI(6#9-}m+QJMLe&AW-)9R_n%%
z8wD6E&f9)Jkhb~Y<NA*Y|Ns3B&=9$?yFC9y%7^!L->u)=-7TJdZH=R^FE5|GUC(*D
z-#q;`pE#~$eG7m5s8zT@$9?tGhllyCjb+_pX5=iJB9^HBr>?@vda)mqTF5_E55^mR
zoGuw2^-d6);l<E4o$+Z=(2*z|xhvO>8D1#jdZ4WoFl)2U<-{dDZpzK|H{WpDO?zEp
z7~aA$rBPC}!N}H<Wm4KB!G^raozr*}HrqCMRxqYHbN*O4YqF97=Rf6L1yfEx{c%*k
zPH<DvF=l?7hORCy6La(A$H#g%>qI_!cq@CoYig=$T>am#4_3*7rfod@6CT{^7T4#q
z+_q_xkb9p@<H3Xj=jK`$-b|fdfA*Dk&4+{R8*6?RnV6d|-o0Bo``Vg=i~H@oeixO^
zY!hzKY1d)gY|s2crZ6d|h$nT^lkmb1-@Z5~2r2$gnVhfE<7Qs6i-lF;u%ttS4s&^g
zb%EbsOTq1@OLk3=b4d8L^(l)&!gk)I9UKuR_SL!xOc^GZBEt;y77HqHG%RwAt&d*h
z+br56C-Ew+M$1lS^Uda;pI5G3*s)Tx$jOeC(c<a+rlWa@N0`(a+>{SrxWF>!oS}xu
zM_=vJTcUWrerbtt*w`m;e7#F)`f24~-_Ds7`b{f7XPG|D`-D%5QRI>A`z4os9jnE)
zwnXXH{klAVnS|o+nbGUoiUsESwVm_3)G(#~?2O#B5b@C9ZwHPx-_B{<vP|ujo!VsU
zfB)<o-Y|ZNU`Wz>x#N-IH1P#XHVN&!7}#?w=koECnHS9`%l!J{|G=M-x2<<$d79-z
z$peSFxCH9#_te%-IiBIY<wcRowfJcUJB>D_Jon3Y(+XoNSg~9B&>ov7OB2>!eEP;|
zoq@O(=hynP$*VeCYC=Lhgmx*4i;Fsj1T-wvYm1NO>r;8aqHsEJ<)?|0l^x2z2P|{$
z?7ErPwk%@uB}<z$<0Xb-H~n_7%vr9oS=RYX9pme%zgA2>P_s~A(kZVUXP-SNzIo;T
zNt3(Z_MVup92K#6;-Q>*b+MH-cA4x#OL^7=ze?B`J%itGUj09#4HsW@y<^NUSvKV_
z^9e>1HFgK4mi^m49?<1HelTp47eiTj`Qqiv)h{P5k?nOmR<$r;+sxos|C#;1F&>TJ
zY|vp;&k#|+%8*xlsqkp?I+ZFm0fpa<HpVOo+opWKe6S)<y5-xNUsj7;7Ee5wC42D1
ziIfjJ8^jevKkli|P<+5zKSNDTZP|s(k9%)z6U_dgEjQ!ce{O+!cYE1E9oMOAejWS!
z>-GAD7c&a3hK4`9?7vw0{W;YWL5jOun?Ql#GWn9_oiyW=l5_?}hh>a5&r%L|bw{Ws
zJXoS0;lVaRn~^=x!hvVmdi`EcE-n`hy>rb+jgkdariuFWTusSvUdCL1=cRB%<I38d
zbE>lLyEe1-T%5Iw+0jO2GUF8Y7yq9=NMMdsWq5vmet-7*y<+TqG6!a+&+7!OJDp$u
zuX5Spq&W?eCbJE1`t(e1n0wB!r{_mN<je)(F;YeirbkUBq@<gYXH?mq_K<YgwtwAA
zrvNLqB!i!(OKu)p<N3fq`9ncgeOGpZ{I<i^?^4YScFGkj_3t?{dE;_z<`vqW?wl4U
zc@)$cEF(O^I34EtwS!g`+`W4@BP;8W>Gc@q<(Fr^+#sPY-O_aPSPk2SjFQF6+_>!K
zSFN1iu|$zsL#QKQ>58sdtUTu#u3hnX_;EsT>vF5QrSgwDcloqCN<W;b6xk!Rq25Em
zY3ZU#KXn%9>|Na`(YtO&@b5gUDu&BpOn!^l1C~GbIv}$~Wi`tKpJ!)hx64|WB^++!
zoypf)xGC{!M@YLv$4X6}(o)y643q5DJat60FE2~|6uAD9yJ*8h$pdp_7`3#8XKT$_
z-J{9STlB7GnsO?`-9Q$F3CoN&#PC;KQg^F=bc*591I8Kqgf{3b*&@$xw04>{WAO%|
zFs=ijRj?TvpRT<A@WJ5S{{R0>+^0m|n8#ScV{Pzow#P|kP=0E<6Z1rS>XhFqZx|&U
zRwddna~z4g9J=b_fn3hHUs8T&&*t-+^F!is<$+hm+f%JXZgosyl-YRG;N?=ik6GSZ
z&hR(Yi-a)*Pd;#hVe@rM&ow*`j$9BpHs{=oZ~hlIRG++5>09{edB^lsTAXffYKhzX
zkJa}0tUkKpZXajYeG|SupMzeEKfYd%2baAr3l2X#@bmfnet!Eu2F8u49KCK`|NbTR
z^c%lUovxF%ThjEX>4U%-caAylVOH1}CeqOn!p!rvo}n&2XyeiDbuR3ad#!dKs$_I~
zc3Szo!hL2DF)@&fInFb19ZeFMGOcY3L(5`qPiM9X$Jtdvd%hoG>zK+|GTUcDNNA(J
zPn~ZQUpD)y?p2CUjQ6i=4DhI8RJ+8kA<`Wf5q4~9qh$oUHtU0@)8qR<)t}&v+qb(n
zpR?j_Zmw^>u{ArqP1#3Z$dgZmtMJg$_7X?;|M50*4IgzhMJMh_a+q;^hxmf9mAzUF
z%9V^ok`4z9KS~zKoV;(dVWP+0q=&W(9v(6F^yAKa(a9^I&HQ3nGSiJTAMgM14NLYi
z>@+f9Kb^3YK}S#T*uL7|2BxO1z0&57X6NraILkEqz~hhg1s@(bO7QTkn|?CrL=Tg7
zE0e6+g^#HWlRq%<C|owU$1bs&#ivd17W<4dArE5?>%V0?uXUnCVvEoRCK=he=d4a=
zWj)v!Fxz(dSuQo+;ExOm+xwF$Duk|Hy%PNUW6itd#7)b#u~jZoG37iHd9YxEKp2-p
zLyU95`+IvIeEu1+tE67@N|veJuNTTwrcY0|+R}62nNOgVPQtQf91%M6o)|SSSaKZN
zBA(F67u%=j^K+&5*N2e`y>6#&oyptvU~0v~?P4ibJW-q#jOX@bPHyY`Ur?fI6(J+`
zgVTQV!KIqa878{|LseS?JpLLxw=*m`+-xGa<En$jGp;p)4UnPudc}IBi5&lb9Jk+4
z^)+iw*{#eIr%xZgaYI5)P0dI)@0Q~Jk{g;LK4!vOywbuMU%vXZU_*e&ccnL*J)EyO
zYX&;$2rWMC8Jooi%H#!10$TDv-t8<;UVgPLt!s&)QG-{fkY$t1v+FE=!E6TeR@U|(
zopgzT!@-|bNpR9hhEt_h_3K#99JGp1W&o{odGhq>*<ae4ng<Uyvv174zV1Qs>uYOI
zm+aW`uxxkYn->k|%_U3i&89c>h9#d;m6(1}B9uX@*Yn$dR*&Fo%IiEINHT3$<kZyJ
zsTr|Wx##$?Ftu*Z6RqAxvTSc#(%+^URxvc1Ol`buBARb>H1B4|^6%ziCG}qv)SWg-
zI)I#EHbZ`P*W|U)+mqhj+FJN_b<j$QKDF9CpU+wU_}E|1^WLK*nsIGd+x|aGHGKn*
z@;eF`+&-hZ^TTg-^@nd?c4{(A-qgUUaFyZhe~*7ZEG|xSk!P8hX`;APp|PR;lvmNJ
zfR$&`ZS1xgT3NLSN^aQjZk12FlXd+=CWA0Gff;fvmfIi3JY$-i$>9IR;)TMz^Es;|
z9hwv_ynNx)&Fa&zWDi5BmC<K^0SB%;PUsMD&P^ko=xsWe6PL_=U;Dl~VpEdnwYB~8
zuKGM%XDs`r`q#ndpBGLE`2GFpq2!GU?n;dj3m4o`&*YxLkZIK1H<gj+pTHS~`U~tk
zl3Hgyd~xIWL1%x*4Pp^{emnv>ENU&!`+eDbcGIq1NjQ?#nqMMvXwROG;~8D1f%ys<
z3pX@vagmZ__~b3QyXWGILqDH~2j|WIP+?$b!s6-bdg;2v2c84|KY~9g_)cjMUvSo}
zYtp0>>ys^7pFVxS$s(~aYNCC+kc7-l-ui5>-&XALu*C!il$B3TJut~u@Aid^6bTug
zxmqdAB~$7jM{+7G<xFT0X}A}c&~@`);9R3^;t#GoQEB`AyZQXpD;t9EEN2e>AAMr>
z;?<UI=?t!{tS7Yf`Ybum>|pSjES|7t8*l$nCeKvWil!&(2hNrmuj*cP@cGjB%YEuK
zo-AJFHS0ovT>tsweA{OW*UPMFGG+QOuln6V`+pN7I^V5czwZ#Q`JDqk4m!#Pp(nOA
zGEUYl<!*~$R$$<jJP>0!K{<8L7tz%$XC8l6T)UD}lUY4DXqI+QSCqn*&Cjws!jyd9
z9e>5_(=BNt$+5V$Avl<2*RHljb!m4^zWk4TQ$KCXw0dTh$EPNAT{s(7RaJH2!i5I?
zeLtEuX8*bW|F1k7JG-Ry|Clz@`+G`DOLsi#(*6LNn=RXI`)Xfua`Fz)TC%LGT2rPj
z)&Dv_^F{`%b2OX5G6tVQ4i*n@Neems10OmajF>C3xEw?*AIP6MSt8N{T2gb|m~ncx
z&5xM+HFgIg%mua_{GbBarK6A)pKa#Hz@G59+)x@iW~@BbYX13lP&e<!wp{5mhHa}Y
zln&35J1{$M7iZL3vD@48-CbQ-_x-;6{?R0Fy~eop?v<66IcCyl(u}{oyW2fIzE09<
zp+Nng$MS`bd(G3VzHB*o%rjx}*^Z;3_1(c%?YC2$T&FN9^rtiN9oI0Cl44oVUdfp8
zHOkP&uBYkFiF;)amu*PlSJ)kQz2snUUt@;<zWOO=pFH6R2n^(ye6m;7`^2Sq9eszj
zlWP9=`1B~)w;x=n&}Q85am_8~ZuW#(>J7{VOa_~6zFrBwu`!wb*s)_qvR+|_XYnX7
ztf`ORFQ@J|=KyGh_``>ZcWOSL1<em`iP8;Q6VV7-Yv$|g3)<X}U?SzO`H_9YW$p_Z
zrcTR!ay6Gnh#9C&mVWxQ^~71<jV+VfcoH1*7^k#)&3OAvBe7-Hp=(#>>{3lwbc6rm
z3bo6L25w6{6UwLXB+S#`&ssU_r;fs5$paPjEDF;ZZA>L4Bo0i|jRx%sSF7#IUbmA?
zZ8B%|_jgMTHwE)wOJQK<XmtW@9gp6g*Lweb``NVSyLs&)TCHA7n><ubm2^ltFP@nA
zzpl+UNmxbJwjph^w5jQ(DeD*+CcJET_jl!db+$&Mdw)Lt6x@Eg)N01PD(xRTR(Ub4
zFBhu!dmi!0?Rw;?2*ChFOXJIl25n*5%@<#A*-gtdvG{m>zniU^0f*Dqe+yaL_A)#c
zYKXkUyy9{plY!)$GV5z=quHl=wZ2}rTkppoZ~eV37X!1jw`|&ElyhT);tvaZd-<O~
zf4+GAI@#pjPQKSH4}5;q*oA0ao%89hH|yH4w)A<H)9POuH1+&GcJcKqUrz?Vs=X3h
zZ!ezKq$9@f%M`#ZQ?K^*^AU&OMU6-O=04@rXY6*VnKE7cP}0XaK}-QEG6y5<3Z8As
zoypf~sFcQ#{6%}|QvQH-)|w2Q3}1d<n(33bCPHwp{q5w94%3p@E+lPF(P7TmSn=Sy
z@Pp5m@%t+ZcE&{1@2|5B(Gvak=4SIA$uJL;;Znf{nJ)*j7%hy9nn1f@Y8GBo|M~Oh
zignArO`o-T!`pS2bBq_SSisS`v(<AxXmE1DmMNFSc@<a_PW`Pva8k(Nv+%T8k6thZ
zth;>h_T}c4otzv+Cm1^%D(gQ!3Vxope8m>=M}qYW7Hu-Tybu)Xhtuc#rfa4|>9+m;
z{ZLxEIY1`z&GMsM%Qnn0QI&hg&h<imiLun(8+&#(7X5y5g2PRg&tui9N&AjHxS*i6
zTrF^+$31t0NH1@01%VG2ZohU-U8?f-`gt=OIexR88w{;ZhTeY|4@4VlDapKSp2}2^
zmBn>?Tkhd{<MTGmO$uqb@w>}(?S8#j%;PdG(nLz~&9}gcy^}R`&eUky#EKcDZI%{~
zS>XB7is8hj>noUNNH7)6_<d=e=DLIIy7B>e=ck^Ys66#h@<xZiXzqr&%yvGDS8Q>7
z!(h-Z?!bAT;hBfZ32m*W<2i1D&MA#cv@br~x;{SH!br}NqyCYZp%O##)COBIZm!d(
z5Be`$dOXK?@v0SCYvmdkD{MX)XB+LbWRzeBIrhK-hIhMOuZw)d&v38qcWzIAzq`dG
zmz5z&UteAIX{+!$<i+^oO0fUKo9Xk9{{4QxKXi52*{Z`HOHHOQZ=P@`hVj(tlPeFk
za(f%e^7U-{5^>-{7*oAiS0j_@&&A7abiaNMT%dXJz@Lqluk4EE^5sp|)L=Lnw=vk8
z!AooJgPT7cQkN+w@~sVH+k8`a6H`P2M~4@~va?)n%arZ8pRUfZefwesKQr^;i?$4p
zf805)6wIu^$Ta`v*6imWq-Ut%8dIzfe0x7^UCc>N2eyQz3^{pu$0XC|G=fH7FE2cD
zbX)H259{myaw|>bm~EbateM~L#Eq>?lB{7I2TXhzm`$cNG`{pqU}H`24fMStWZ>|P
z@!S`tD=$+jo=!D8mXxIY^XX%SHO0H1Z``v-pw7PW-@n8uQzve7co_WP;gY2+JU-kG
z^|K6T-__7N*B!OA;P}U#{j9R09U%|Y8Xu=)9}fI@T(algmDZ_D1^@p11WlG1$-2dW
z7GZ(Ly4LOcmF45(0~+`=%`uanSM^HMZQb(ACnG;EP2MzfLt<T4@6No*oNcG|7T>Y6
z@maSsGPd3~cxLND`Moo*h+IGLYHLzSkx1pD6MK7&)|#aVxGbOC?$bSwi{nbLLZ5i5
z6_4A)&y_1yPCS%Ra#WY$^wXy^KKLGZw{`K34KsE=NQpX7H|N{sW5$d!=X>MNyx!oz
zAZM9$_Quzjhx*I}W_Z22Ar$bv((Tc<+j-4r(+*!-8?89`WI_E&)#)mwcWZxtdzfGU
zTRO)~n&H91cDW|6rH8)n`))g@`rS^?xt~K?rZRyR4IkP2{a&}f{a+F7@O5WOET;VU
zTlePXW_J6ZC;dO1Q0`|?P@fL!mmgzMhzv^VXYes)mRK#4vaw=8$TMa8`OD@VH<{rm
z{zPoSjs+58yIFZ(ortfWP&AisTJ7(q{+nhGCiDF{%JNA)%UG7}F-zR-tE*2Yvd#?S
z_MRdgW7pq5>ygxq9JMyq1$+kY7XIB*IMZRa&x*TSG`GIK;bXD-+nOooCURNL<ypV~
z-n@;kFCXRJA@SJb-R|ehU-a*a)tmlUeE$zt6XO^;xrzsjAt50PcJ7pvHqWbf@$-A6
z%_u4&;;=T%d2Lwo!6w#&&p&^DUf^uVydj7|&Z<Ns!Y?;xj;-R3f`?9jo|*4I>5#Ip
z=J(s}AAZ&-z7~wH`}wru<5BU4MLQLypU&LBEKK`w_WF&BLp-hvbi}ypDxLhK-)lSH
zNcY0IlIFiB?Hp#$3}R?YZ#;FH+tAc?T0Pg*S0}VP&X~H1I>dgwvp<?&U-XpUw|Y0_
z0JgYwk>_F(iqbYc{HSx=!<+NQte-p&Vs>Qy=8TfC-X5cOeDC*r)~|oQy}f;T$-SxC
z;hU^1r|517VtDrC$%8Y-E6*l!b5GtbyKr*yaS#7}GpCs}TF(_$_cQp!mg>Figz2M0
z7j6W2)vK*hZf>3-CEvbe(yq=~+dxY`B6wLk?y^hhG5oBNGm+Blar>^R$PoKZc*Y6F
zu=TqvFE2Fc^HX;ZzFg8=y++7D;I>zXSV~mF3h58O8SHB9SwH%`U2etlNd3<S3mr-E
zhP`{^e0+Qq)zy!Nc3D^$ffnR|Htl>qXRUuZ@kqVO2EK&>7Jv5}ez<?p?UpPbyUo0p
zOZQjp`fXtPbn%^fwVa)=O>X+E2nunWafrYDc1FvRT~aoTU#F}8Wt#9)&f!4{o587~
zf=jccdMxM8_)sySxM-E_1@;|Tp_Y$7rp}t!c|O2^<wQ#H{qF&*r#_tjf6lw_Q?6Y}
zxbybdj@!L4kx%M<B7F;ab@<v?6Z%91PB$*}`&8^Gys>SYTdtXpug`)FHb1{tu3s(A
zG>>8FrAtfBPt-Ds)O+$NX2w~$D_1p*#Ms&0H*E-FV0u#3$jZukFel#MpC7beZBFU6
z$TfzI^X%uxtjbJCP{{DTeET*xL&ky)6$}lp*X_=m_EEL}{BiaA-`^iii_Yt;@@-;p
zbNjO6VVk^@&bQ@4bzTyj%4!{*Gd{XGU%JP4@<+v$;y1UKyJf!A$lLk!=#uru!gl=!
z-hW;E<7WT1gp96RHCCa0g2xRUcn<trH@QgOx6ba}j*o6V;*)FR=Fau9`SoJDMa6_$
zg7xbbT##?P#dzn_{FD3ZH?h{w))kMhixm50cm2uJhxYk<1RtwTT>kTRXW16vw=?e8
zpUlXyU;XH@{P(+E!pdJ}YRcQMJ9^pQzUO+}?2a9_<plyulMJ{0|IqFkzgYh7iMgkI
zcTSn1#pEcOxBqWlNNDepl6m>FZf(ptTQzIZqX!-QVO$56EmJ!)-(DUxmN&~ZyT0JX
z1x3)_&bs~bK`TYx@BeQ%O*eYlOM{IiFM~c**nk$M|5*S3mp;P*>-T$@7Y1}(3VLOI
z*~53e&4&ro{mr%=bJA0vFnMuX)LchKixiiY>qW9$-&CwTk(tfBev8Sg{gpX7{8z6!
zt+@K7)6`tid2dw9yOmFp`&-k`FrS{lnpLm*)wJU1(Eu)%4|D%~4-e@`*vhpaO#Pn7
z+}tN&y^LXXG4H?Uxa&QCcs0B=K<g@p%I?GQzYA)F?PN;jT6ayk`QQGqlW56Nn;lEO
z#H1HZYTsyR$J3U?(Yo3952HiI=EnG-Ntd$iEsQ!QO%z(;ZS?zJpcd<ck6jDHmWM5!
zP!fHx{&{g~N}oybbLZV16E_w%`PzIsp?qYKYj;!s{?BvY3uuS0Q(<Fc>sY;h->e_!
z%J)q^_`)f2SBd7t>C@e9KA$l@^0?pLufs(t>F%!5!2X$Y=BT*2yEoUn&$`v&m8)BL
zn7>}?x~X~259yDePOHD*u+OafF<oA0|F7rkgRG8Qo8PPVsQLAvIq<ute*K&u-)<kA
zvd*}B|628qXW}nx(<Sbg)p}3)zs2U2-TyuBtR8(h%+D^r|C5(?;kC&6R1>{zA9nY<
z9Lc|T=46RPrnBDv_(fZ<3fBC&_Vv1O{GV^zr~LkIQO)tvf5{p4Zx_#VJUVbb)B5hm
z$7W7Te<fe3wflQ@eMfnH{!Z1UukU<6R(pj1|EI%K&N;IG|2hA6r}euZ22VfRe7W)Y
z$Xx!nN>Nr;!gk-*uYa#Rulj4e=J5j)BcrUWI)BU6n(1Dbl9X0|SCb(=@t<kQqXny1
zb9amBGC4%8t@(1%eaE+3*$abK7MwM`{@}z!Wy!vRS<LKw3l=V9G{0LSoVUCFt=XEG
zokIEh|CU`zZgEmPl2rIX-`re$&jBOG!UJsj2TF99&F$=3_u1*!s$F2bWWcdV^V)**
zciRi)OZ8XyEasGCvzQvjEI8$d!JWe~obz&3tT<!Tv=85SA~8q#iZ06*hhqO68{6G_
zQeliIx3DKLZ2OW@T%f|N&AK3HrAv5ty*R@qp<}PVvZ-esKYm<T$lGV~{Q3Rs_x<8}
z{P?kiwDe(j`C1VpkwYvwKQ1ji%52ak+H&+!qmyD=h*z;^$TH?T$8P*y+F;_(RXI;)
zZlB*PgDp{@*@xu0c~z?l))|NTB&>LTCGwKtpJlq&R1Er$J5ODtWjpzRNuAgu!G<ks
znd%pv*~4(<rQh7yW_>$BW0Xs$$8|Nc^Cx|NcJ{`uQf*K#aH;onCI#cXty_!l+n7ns
z6l-8{Jdk6)yoCMT_n!}5zUq3#DAB(#Cuqq@F1O`Z4rVO<SI8^QXuO>3xs`I!fs4l%
zoHRVmasJ)0RMy~0YT6P~_S|Wkt<#Rx>FF?wE7V`Ue^f?h<pD3o8y7A#h{shh=H}*J
zc>VRp)@<<#8@V-M+Ho}>UH|;v|G#>f^BIkq`(D2({_c1{+(Fgz-l60bn}rwssd*CU
z<H*Fr?I6Bc(t+W^v<zXP1_uX?GjCNN&YEq1U<pUTt>^ph`Zg5&_uJ{`o>t#^qFLyG
zr?$j0)&*On>Ls=^PmYW76W3;zINuwuqqbb_;^S9|tqf~cPCWEhuKl#@-B$+>9t?}n
zWMF*IrM>RJ_4xYU?f2`Xy{G9gI!tS;uC8t_<NE#m{rQv*N$1s54<>y)@P7Hfj|oDP
z&$7gFZuUOF=)>h8YjDL?>Vc6*f+@R}%G9Ydq~woxlvddWntiD+H#%#6{C`)CzQd2q
zsC)X{9OB<vpFUOiQ^&*46Cf8H93l+bO8G;{A;>dY%wQUW%&RvoD;6+3TJ+?4!@H7_
zMF!giy8fK0e*Y9a9ANR>ezQ!m@HMUj6*o4edM|T6!NJukQCaEq<;#WQ>+>{TN-!`=
zh%{6lZP1u6(#RvEUC(?%m_uRZx_PD?M%U|o-XzB>O@DZkZJVL@jn5UE+ZqmedUHxF
zFjbaY%`)c|mjXk=7OBXIf4K{^Qr=oVQ;XDP_-|jGFL&o!?fh!{h#gEvoETI*1XMU0
zRCaV;Ny;)*jr=svV%=Sf(>qR{otLKeJ#FXrx!-bU`vmXzU3PZM_Or9=Z!eqISNzuE
z<LrAnevfbTsh$qf$&T0P6e(|b;Ky`?ui)^ve}zX_70z4U;45I5d!FaNLcz58ERW_q
zubKY5+J5rs?sH3$g`_I0j&1BLVT#hpOJh-(Fx5?9ZxH`!p|6&YE+6>b%)ryRjPdy2
z(wCVT6AnC$YQ4TYwNK~j>xUaB{I9J~QDx;xS;JS5tJ~As%8<%p5X@w7mu-trk-f`X
zOD^FsDaYaqn*&4Y{_HS&{d}9%8iO#&%T{gIvs``s`JbBgxH2@ZF=@K6w4pQg2$#cL
zzn~B1!gWi<6Qdu_j?G`b#HC@Dl;N5%{%>yr8Fz%Udk8Y-1f(c}Y!t4jy2ZY7OMT0x
zZ2Mp_gB+oToQjO-xX8m-=IAcZe&E4B+xR!5tRKTO&7FH*_*kiZ^mwhDDSJ41>!PQR
z<<)ENzm9D`y>(V4{{h}j0*pBUCI@yuYR$gs8ns^K>dOar(^xOx(9r#%moU$$<E!+_
z>kUt}t>&_Xtu7B{@RF8(C?TVAcb{Jz`}a-t(v4dgTvU~wiK*qXJX^n{c1DX;gSuKk
z^^bz6=Nok*3l=?fi8_8lrE0IpbiK1r-~3thDTpU}*@yl0j&JQxAFT80+8ix@mh*s(
z>U440*ONr8mg=odu2>u9QTpWgj2RymEOYCbB-D0H*;Bf4C-)hd-*T=^N>@(4PS_Z|
zVSnQHi>>uRbNP&)pU?ld?y~2@l6423N4vYaCc2$GG*z%=&XdJL+*8}wIMvjX&o0o-
z-{-k&?*#o8w`Gl26J4uwt&6!Qr>IHITfv_2`t$karE=YOoAkfbDXvXU5t{4Awc4~?
z@Ib#!5sQ4~6OVJ}&QIKbC%)B!)n(l>H<!hMK9<WD1iuKft9PrYmHqd#(nCthV|${>
zUv7q=*lT+jR$e+VX$Qvxw^at$HC5Fjr!pT(@Lo54VyTo=(&F7Enh6d2CTb|3Fk9BR
z<hfSD)~Xk*35?emUX=*>_=%NWnYY;BAxpx%NvlOZG?g>f$jM)wbVb=>-%8CX9x56W
zPkL-mjA8I9X*hoB&d2xlj;~o)Ts~-RDfyWFc-t(cWi#fyIUJ>_Ah>io+Zp#qtxa1t
z3f_B}>EiUH%%%5~+by?6TLf1!x-=eeifZ2&VRPa2$^DlPIxw6rtBzv2u=h<{`qAb#
zuTSmAbAqF_-84iR&u*LZdTBv{3adK9XOX#nT}O{HOq<>uY5RUjvJh|A7rpv@a;rs!
zy1wW;lrX&h%Hz&3J=Y<lb!YK|dnN*1(mPfxOKX>pQRF`Gx>kR&4#SkGlcgKPwRm|a
z%?L@{=+YE4lV_jir^3dnsdB<)%apI~spfZiIk)|t_3MpMf$M@6uGnMqwOA)IKz+UQ
z#tF7h1#9g1qjFvSE*}6D`J4xAmaeJy>3EeDc&)YR>cN`7@)KG)5++J$tY+DB=2p&y
zD#lMgS6s;I)Oc{rj#Y<2oJl<J)tRqaMa_QdcPDC1xwNElvk)VT(IrkF7lxVN8B&6O
zl{dGw&7H5y&VKu3Hsg;|+UuWGan5W_(z%lNWD(zmT`9h+|M4@}OrAXDYrTUQi-LoT
zZT+4wH~)p<m!c1PlvpL{+_2?}WN16J_JOY9l^chPq@+|LqM{rXHi&LrKAUsSR4Iof
z#mt$G>`aa~-kzRvKl1z$mL-`z4a_&R8O*KrSXzAIyjH?ky*F;p_j}bZ-oAA;kT`PU
z1joy5Ml*Tt-o0y4_oqTE`~+yl+-75Aj&^5(HS6myzu(Xs!_n$_JjG3^;p*>ifqBVW
zt2Qe$NUmePvii%65+5ZQPUi#nV}BfpJ}9zDT*3dP>yfZouT!72Y%)?@wd$0i<xAJ-
z*-Q)<IUX$&Xy~l)Ok>GZ-cVxx^scTL|Eg7|0^|Jhk{@o2xYW;}7kNp}`6P==ySX}p
z<tOfI90yLGtoO9}{bsX8@iU$?X~z5hJk_6^SN-Kh;GX~gen-a07Vr7@>-CRE;`=$|
z;u+#p=3LpgQ=lQNU6g;T&6I0~HeuSc{{86pydNLIp&-(=VBI>UwVy92T{V<rTr(|X
zu}46Q<aM6Rw@a2ROmt`25b(OQBGl34_odlNlh5Z|Va(%jSQ*z}zjAZB=k{>#D;+M%
z5g&9MbVH4|8)Pac{EI!cTlj1J6J7-dK}HjsuOX+NGjwn~*tje?Q?{A2#7c8rtoQoP
zwr1tq8{8PAdfj4nm2l?f=Dv9O61;Y1S8itJLl*(Nzc2kCKWOHEIMH36QD4Y2D}JtD
zm-&4Y<1L%+p7daupvGFCvr(W-sK!no<noJ*o8=9v`2;febS~u#V$`_$(xCj~qi64<
z*0QW#ov5R`)?uYia!u_`l_eccLTMK+_dPvwo$=CH=4T%(E@+l)(21NO+K@TT`NGxz
zjIFWECn66PJW*aF*pQl<YEkmy!n5~D8!g&bpA_`uKJe!HTpug7%c~gcdsv!3oIe+2
z)@X2#aZh6iJI~)KA1}WMt%`UfcIm{*l*3%l<d_&QhFTat)YM><=xh_5!1(*s{9`U<
z^P?k}1sU)BI(O{1!@Fb0?w=QAZcf`TB>P}Cqmp97{6D#gNlmwy*gWDH+LRN0ESE=U
zGCZ~hrBTLfW{qpsu6+nPS!{W|-B-;y7KKdppVaG{Ks#I`qN7iLy(FQ0Q>0*<?2ET{
z){8D?RLM15zN{hC84%@Z$JKMrUne=`BKL$<ecn>nS(pUo=Pta;7`Mm8Bv;n*%S@T|
zD&<GqyHt32BevZXh*I3He9BANV<wZpG{%23r<5(P&WJ9x5{!v+Yc>0N^Qm$DI!O`k
z?!eH%sh<pIELyjYNn2adLgvgZufl>9p)jrk4hjv<?R*cl<9~9Un`7Dh=~K~}bLSrE
z|9hl=;od#I*=r5j<31||uBjI8e{uDC_<_ff&DUqgeD+usA$#r62ZlQhs&NgEZbi8?
zIqKy9-mSK1cdIIc`|`TxBL0AoBXa!PbLxfVHHAdPotK0icWHQha-FD87O#2<f3DnW
z(MPwUK6D4oFU=}l^4{Tqh?AnclrQUawr3}_BQzO6lR1yCt&IlldoZxK?>E0+BmDf_
z+~%uUM}PgY+V^ei`lnT$JpxZZm%B8r(9lym)|Tq6;iKcbWNzI@AD;_V3~9PdGgS2*
z>h}iuzh%`BSm3m}_vf3=7kP<yeg5oW<d`n8?sbag?n*|lj8_ciK?i!2uPzl4>~}K{
zI`D))x3i-D(!@^5Cq9QjX-s;JNQ1Dj@QXKZjszFVCVMRvivM{kykOd*Y`yuNpMHLb
zn6&#s`sYQ-+h!UoGi2^Lpd)7fS<FB><skP2y?R!jH+ihV8G;8^oZ-6>+|MA&)Z1&V
z{^Ly;lfY*GZF?Ak|LC1L|68!vZQ;cU<!{x6elBl5E9lU$x#{5v`v^^j?{9Cj&p+?}
zE6&r?b6WTm*+n&WZwr1@Y>H&h*f#s}w+BVhIuimp4s6|O@a);2o1To!kt>;VLd*_5
z+niWAw<av3evf2{q8r1{RiZ9$c%pxAkeRrGLo2k>r&c|eC1B<8Iq7`aifymw2lp^U
z>Bzk(3HqSXv|F;9VN(P{+HSSk&C0P6nhc;__>1@Kky*e0-><&!dU1O?j>}c+u&+*<
zx58n<7KSs=f|sXi)^fA;A9a#soHOHtgPwkC$Sl=~^I7#B>H|ADLPbNT1Uk$-C?Nb-
z*Co1hg%(fZ0=w&{PgqvfzG0dF<3+yBBqPozPm7-ME)4ErPz%~TyOZO=kxML6p)YTq
zFz{6L|L{=5CqkKF|Ht0^1zWa=EM2;Ef`^KPq~yWk^S0Z6-a2-^eE;uQpCA#R=cYOR
z3~5TNKEjMXNBoo)dwi{Lm|f{Fw990k&-(W2*$h`Qv^MOMYdh;EXL`mwOuKQ_CiddJ
zJ#!XcKb_RVG*?`KK_Z0h+2sS8W{oOAn_r)FVVUq$^Fd6{vnLNc*suLyu={?e*kGm)
zXKr+G@Zk?xMb1;^*RU8wn>M^&SbAnh+9fYW_P=#H`nrKtjj3yyE0||8)=N}$e!P64
z_sgVLUkhe$Z+X!szTm1?&y7>%&z`Yw3}XKB=C{+j>63~(I2KfY{{G|3|8>7p77My8
zV*az)L51Uk@cOG;BJR9+wP;(Kr#Y)kSBt^pS&3U2uDssKq2OM3P>K<>(&gU0dolXT
z%T;c(@}%gq+H5poTpGa{*s1X}d53PjSjUwtj?*X3_HMq$xTo>VgsB_~vFaPnBsAn_
zaZL>1s8Rg5_09_BH!n~AXP<Z4{GV*9Izw!7Imk(0swCs;YjZxAd)C^9$?&oKtrM9j
z@!)l6)r_}1|L0CS)p@SszKNiuzd-lV=JffwO11XEat*1jsR13Ln)1z=uU=^haJklR
z*dWjlHTPHPq-N#l4Qi}=q`A4dE1pgb|FAZ{mfQZvLH>f5mzKupcLpx1u{-qowP9UB
ziHV8FgOYUz-t%9|pTj1(`v2mYEEB$RELg%A@ts+l&&}WY`O~mvAx;rtZ1=BRd6wOJ
zg>%mf>wcm1b>Rp39%VDIs;UZHzY<{gCsmb|r+&#54yW*K69xGlrbQoMV3>d2*}1u;
zo2lpt?;26iM7UCqo3h>So97?3+y7DA_pvu0G>lR4>*aFpDyfbo`|MVl6lAUxxO!FT
zSgVuTE9c*FyI^Yx{=cwlXq0hb`047<D)zykx_GHKBeRRh1=-6SK^Ailyk6w_A*ZQ6
zM!#9~$aMy$&QhlIqdZn8-6l+(D)8+2%H7|LFEZL}G--5Gt(JB$>k$7gBa_oMmFdH=
zUg;mN!uNOS*M02XQTbWzPM-O*=g&XBTD|_!-|zR2$N#+=4=VZ;uf7ic!juxhkamDc
zO_2XUC#U~68wT?UhW9xpO%PAGlOFFO=&<inefNo^hi6Rv*n8df%+$KmaE|*zz|^%I
z3Ca)r{@8@AX6JI1)Y3Y!eD@uGxdv&0UWL40yp|Rbph4u@`TKc$-J0uvwAUZFx3~J>
z<Bto%R)1XSU&~ehYk7T_`MnC|>)t6mnaRmMA{v65673VV%}!ilw4{`07hl5iV$sv5
z9W%B@)_?1oEXlyXnQ4PxT>IAxRylT`zU(`b(2>caxr8HOi&n>q$+gBY#RuJ16;v<r
zSakWIy|Z2WcE7mx0F@Tj^Gut&CrdJZuQ)VYU1;Ne`DG0`3$CBu!J*)O?|>KMi=v$u
zZr$QqSdiX-YMyQNgA%bk!-+oY{dWo9NJ#j%D0ySFQ4&+V?{mf#7ef}T&^TQ`Eyy`2
zus=lL1M7<QYnFdw>e<|+siJ>ife}~X665Qq6L>$)Jz%tVo)OcD=N~Ty+&oYt6_Mwo
zB{ff%|3FPA!?F5xkQf3juCge7CBnweo*dWjw)n?E{<?;})!(0Gq@J1V#dRZL!oi%h
zcZ-C3-8dO%)cf%!m~gGX>LtmzCCc`~OO=)Ll|wg8U}Af5`M}381L?Sivg*2O#<oMJ
zIXoJs{px>KrMX6NA74P4!2w%8*~-&iQW3LaOy+bjT;g`v^-SOD({i>6-3&!f_}6S~
zym?OD{-@`k)BFE$@7lc^w8Kosx{T-X<Hr@>@0LIO{IlTcsj2lb`i9AOb`&z}|NHIz
zp_-FXT%Og7Wtnor=XsSbiv+Kn$_ln?tIy-Rm?82g>QnNQCI9$$lwVHXx3B9Ok5!&j
zhr@wpKlR3&ZyLR(?vHDjzW$$e%kM^Ie!Kavmu_I&8`rhFe7n{8$Cv-_ez*8clW0!}
z`<lweQ1L`==jNl2j=9?<)i1eoEP10tn#bOn6x}Utk=Ju>`DWa7SU)`}?_B@Ztp;9R
zJC>>Ql^s6Cu^>R>2<ULo{QBRwIaru}T(AEd9<#qrmf!x5!LMJxE?m7j^|h)|TgdwM
z{4}<S36Hkv9SK%17IfHrmuGGeyPf`5d-3mWtUN~#1gyTwJy(yNDIiUOr=b4unX>7Z
zT^Uq)c_Y66-uUQ-5L?TR^Y5oz`f(>(qnzoG(z~`Dj(^I-)?8HBvPtOk&Eu1&awzQY
z*x=@6z~v#%$aChrvJlt8MeFpQs`~2qI_OPuj+)k-?L5h2sp<qTZ?0vP-HSIQE@fb0
znCQ_0a`}$Bzg9AQpfw;LKF|Lzv$lTi+MRJxZa4SW+y7f{|C_r*)kU#%WlZ0rF0P8n
z66N91-ZPG$JI|i6&4+jMU7lpoufcY*d7EdNaV2bhroj}U#Ojrz*?Z8d%}sPG!xQe-
z7TycnG!!ns{G0PYoTo8A{q0gU^&|D`Z0zP|Ff8t1x-_#hy+`F011G=3r}t}a=d^99
z-zaEP_iFzBn`v!<Q}2CMpIspAXz__PEN<#tKlL6r<+$3fS7%(0)f3;fYZqt+@<~SO
zO~spj33C0BzZ(m0Tkx#<V%2c>@#6`SEA<}<3tO&YWO-N0Wc-G8#ggw#J?oiuSQsUy
z>MQP=v5T`nG0EVBf%)^}ud*^eo34!Wk7S=QwLVkfz}{sVzx)zr=SseQotUxp$^FRd
zKPsYL#w!@}vD|D~&HUtqIH<w*`}Tb$0gea4^MAOUd0n(q#^3IzN?hH~r+0L8yqDbK
zJToQ0;P#o9+y`2e8t&b3VQ5^_(~=!xmUPOnwLryZW6zB!gT;aKzMBir%i>kEuC=}S
zw<RKmWorGZnsjB3P?mtD$D7I-wGWD>iBC^pxsdd6!M-@A#)ds>lqbHom7Q6^a8|8q
zugQD)TNdy5BQzP>+uK3;Nksg;iMVam7mc>|_Tmkz-b~C=Hwbo8RMvd(vG9bZQiJqG
zmR_~fat+caW-(ls_*<5_U{%1vB`a7iugm<DdZd$~S+V|qzM5kyi|fBXI~&uxf3%xf
zF>2@uI;(~y9y*t^lIbDqj1Gn++Z#MpKKZxbocE78!^}|XY32X9Pj}cSEM*AMn!2Ov
ztCrKk3!tOx-rH)3ypiRY#~JjNCGFLs$rD8kd{qu)eO<6`Uz5?S0~()}E#WB$UK)7Q
zqmp^Lbg!Y3!}{s<iHV90Q>V_o-&&Ix$+tq4|9O?<n&uzp^12x=Eoo@fS=uNp($HD*
zHeHEnM!sf3vt!rCLeR=|`7o{n?sAnZ+}zwhF80@L`59#*b#$tBIC$^s!*=f9X_Km0
z3_gp?Uf;w$Pt-q3E@ri#`n5fAUdA`(lrrQiq}wrZTqtKcUhm#`>Qqa>YS+r!oH;YC
zS~=t`ie7Z@jN^K3AeFp-^Cg!x2_ca)ICZWvH&!aR%+2!iV7TP+?`4OJ@{EXCCw6lz
zIQq!VWY+7c1qA_zy%=xYz1s^~iumK0`M$<y&(dtZ-AE2tebu7mg@B0^Z(PO0))@VX
zfkBe&$3wU(?wIlAF0B_k>hvjce#wrrX&zgmILbU<=1(x@Kfs&f+i;!BWk&B7RV9YM
z#l;+JbMDq`HhkHtnaB4}M9Dnh`hv4xgCdUiiEN1LKk!JYiSbijU9%Q<n8BeShZyhM
zqW<6K#+L5f@a*FfQ`VGYrp$`*9a5RTr;eX6lj@b2=pj;E{4YkowYj-oD2&U2;m2nC
z-^MY!N;v)P|C(rNX?-|jeEz}xe{b(!xPF~|<&?j50WTG<zTEKcYtq%HUKR3l{g`&w
zN}fL5`I}wM>6lJJ#v+CzA`@il)}?YS*wG}=$a85$&XS%7BArJy!dE8AG4ve!^OmJ-
zO<a3{rh8`XG+}*)*3?vil~<=+{9nJOlu6w{c*ceX#re!{<mB6z?3?%LU_amHvvb7R
zF5G_jx$?s6&)=<27ydtR%2Pr5%a<<;mM>Soe)@#fpG8U`8CwfxpAC?=m~g@F=uxH&
z6VVM3HZNWTq~+*JzGUz_z;!6;<AUwxrJHZ`DCDbMI$-q7=J*#a+kcO5)d%D$8%sPe
zoL#>#C!c-7{V;=rU6wB5tPbAm!VlT;uqDaFnCyDmuV*arKuW%SQ}OqmCvSdcTB6s<
z(W*3K-nT$EhP!FTOJ0^S-2S|pxuUuE{hN)+miv|!76cr~Vtn!Wr-7kiqlb#n=Uovx
zZH8yh8EsQGmU<{B?;pXy6fHj2hwDJ$ZHuVvOUC!>%VwVqxFc-5<hf+|!32eVwG>v#
z&%Fx1p}rEE1FuWHd&4sA;iIFLZr6{B1g0`96f9gf{h-&XRi^@DbPl{(!(UqJ^1WIq
z%s|*%xWjGngFv6Fp3;%R52RFUtE+CcUkYNJa?0pZu2AKN#md6`3w9pJn37my^O1*-
z-CZvsmCHh^xBiiL{4b#;L7KaE?b=ZO{@#rFplxkC<CGq&7|GblJz6yRrbnP!(1DV)
z4GRNUf`jcOdM(8oA~RSFSMU_D#uVsIzAuwfIQPI$8O9!s!yP+5Ew9tQeWZTdr)vJX
zl#CQ9m&Ji+s-Mk_oiQhhLG2df96x4`2{T{&>vg>U@C<YSPrXP(`nfp={p&sngQt3L
z9Jg!JuYKtaI>7Vi=jV!3y*^H_|2ZAxpcB1rJ0^)VusJ`QZ)Kdy=v=D2A!@INzIc$E
z@Fpj*H3?m<M>7IU5=tiidA2K><wDk11)-Dsw;d976?x?GDDchi-XCo8l4rlqJN|fK
z;LQ^?vJ3WD<}%jL=+spBnZ~r2QJnF~3HAt02K~4_9m&W09v094Ei-G@tOL(KU%Y#_
z_ujp@nupx+2fX$7PI;|r<X0o2A!sDa7!wzNtf^d4mw(-ZPex4K+!J1%<lcEU&Ai7=
z%%|(bBvGH>QsHA_C(jG(GiYmj2gb#<yv&q;oPAnlpDFh>uZFO{^`Cdfab@2WWX#F(
zI>9~Rqm{!<Mh+dOgLkbXUrISNRErt-`ey1T-!bc3_UcRDMD9<PS?3G?Lt2*sk&&DX
zE7q<(dgI2mvqkUk?X{@>ma}f!G}9nYMq$ANXJSjvlo_wmTBV@pxwq|fvYGReu*DuK
zN_X2tzt%fkTaz$r_3X@g<p#Ocq8C40JF&y3e%s9j>;H>()Erot-1_$ROg`&12|aE<
zmMs^Ii&wv^t{vCVB(%WE`<H`@I3v%mzZ^Px%dWB*y`SlBAmh@!Nbza%6Rx>_T=Vl~
z`Hr{E4Ho%v(=p-b#LK0H1)#%c0u}}&RLzo@Ui#*SVa$#KMq^`RhKA_v^?3`oZ8MvG
z`ZSkObK^B(9l6DUeJ?ZhuU$Wxepapd<}^iaiLMv&8w43s8X0sZGA*6j6MfJmG|-*l
z^y*a#I=ZdpSy`XA*7#^f=B5YiVVN>b^l6pm8dW>i7^SI;d=@U)))e?Eaa-y^uC_&d
z6Z{x<9XqbLZlz;jW#y^m^3gKQ3s2QE*!54{uIbg)^<%~Q={cR%_jxv4;hz%vtSnJR
z=61qU^VMtD@?KvT+kE+@i@Q5JpPWrcUmu^0MFGSAAN~I;;!PSwI$Z=-UiDnsc=VBy
zhDfR*^Rvr}%3tfnxN~JM{Ma#DR?tB~J2PPyhk}DobLV>IGut^57G%h5*!W54u+*2T
z`j>s0`kR)iow9Opp4#}6L%|`EJ!9jJmAVN=2Fw*_%-Wv4dbXu+qBqC?bJf?Ao^yQs
z&v{OGa<lD*Pp|&G*?j)c^UscY)0>Y!eh6CL1R8c)xO1mu{@$-*`~H1h|GcVGGP$-^
zHg3K6MT^za4f~V}%#9-1XBY}+NHLz6#i3AezW!fRB;$<`-+WeKd*K<KZ1T%EPv7M@
zH~m?a<QlitYa4FwWt*R`{nY#WUh`EwQv{#%DCRTGv1WbnsYt-=woxvN!QEf`Hy-^X
z)?oOu_PR#E$(e~o8@R)`9OU}jFI~FiJAd`6Ra$#K9OABcyY)I~b+6Iu`l+dL)o)F0
zHf(3!_H$;v?EBmqht!<alwBWhD?G-UVB$5yVY4=qhwNN$@wrazS08AJ?d@K2`-pjy
zLE^{5CW23`u8HrQA};ErDF5}Vs9|QpE;oVXse<cL#pf`pZ|+v^WbpH;2nY@3o7iEq
zb$%zugBOo9X07_Po-w64g3*F0WLD8`1-?Fu2xW%mg9>ZH>b1kd!#D2R$G82q@2|%n
zE6Qd#Ki8iB_f5KC(mbcF%j%9-Z<?ai@TteO%P5u6`6{E0wRg$3EECbpx$4O&jtpEs
zm|lebTCz6b%(FjI2K!faEjn@B)%L}O*Qth?30B%OT-LN0F`X<=%<0*eec#k<+BWut
zeajn?j~%phXR!Pp`yioSe2rkk;lqbBa&nFw?H2!dN_)M7-t@`;PNW!3nLhpTV)?%s
zHT(W-I_A+9vL?Yul#!>cc}AJ<a#6;fw!<I%{DRyVjvv2!;q}r4-+<}I{_6x^Fl{=*
zePEW9VTDcHJ)Rlyyyp^^$^>}NKlwE%f<KUbMg@z2$C^HqToo$?35IF8hV}aWy*n>l
zanWVCytSdzZLz`aGnIM_+pm^ex$h7$V1J!(R>Pv#ty%u>3-^r7%*LBJZqd=wpq1|L
zcI8^g9DDOd=ik5g|K-3d0I#mEGd;cfEZ@rO49nyh=S0kMaLr`Za$ULn!=B5R1*S|{
zuxC|QiFDZ2|BOdu67HJ_M6tG<slU4Z;@tyF3z;SySI*OT{8%r;<c<7VGn=nkN4Orm
z=zLzZSLE8}XqF4smYp6NEc*(+dzW~Za=VGS&4`tV=kSp3WMA}Y?R$f{3_N=Jhwbg>
zPviX3lg;MTD3G<%>S^*5sb<HvotE}tf9t0FT4u?30=(5mTU-0%)b%x~pUYdF>KoJN
zE$owPIh?rX+pTO?ZH81g<r-sSj<xHYB4*8yP+aC#A;{&bAhJyE!C4pP4)ud<0@tqm
zXLOjzA+WNuQ{fcfF~7?pcUvwuFZaAZJ!31!`n8ES({77gkiK~L@$s!aYqf)U{Qip_
zO<b_hvOfR8O{ewKAKlsc^6Y)@B|%e8J^c_>zjjG!$=O$Fb7apo$-i=QiMhP{=cOAn
zxclwA-kp7JI9qYmI=6`yU)iVD`2S~eaCJ2l=`uRQd#@>O30v2V{|}B8)*qZD@}bP`
z|IhP}@0Q<RdRI??qv3q|Q+q|_oQfvZ$!uX-rxk=m6N@g*zP9st?qh>hGu|`E$(LVV
zHhGhum{nu_OC<}NMuwoddTLB_{CgGlEfQ==XWbd+7I)#sj6I@0VM+}QiVSl%K3~|)
zkhY51V!pJ4nSn$~L1bPruY$~)mZ`5i6$BRS*fFDQw}1Vw%RgTF*UxGdeaaUZEPN;V
zWamVmD~x@&k6o5xWLHUJvbB1ZGN0j$ld?zmF4o7}3R{$))Gxcc+qCIPx9FK&mzt-Z
zlsR8^PWVfeQr7<3YsRrZ-HS_&kL5n@FuE%ma#QGYY(yMiQr<cLn=Fr{q)&UW7i_lL
zuiU^OcsDj);?br3Am=a{1WHLsUAQozKDlX<<Gm{^;ap4xcP*z#eq>l;*x2XR$&pZO
ze49n#bFaeIO;IA;_1%UqXQ<pwTQ1sTldsh9I#hAZ*^HvSJ$n{x+9Z;i>U8E@p6QPZ
zrA*gPzCQ5yqruZTN_W+ikGL|NP2*p++Et)?rEbEz?|ct<dDtXb?isFQp3yw@$ySCv
z@+YP;oSDMPGnHY^?9a+FeNL;VE-9VYGr5&R!NH}lO}x$XzWU~-MC*n1FO2>eElAlq
zy)K!L!CJlPLMhYd3LBG9bHn?bF*lhi&Nxiz2vNVqsN-$SYO~8CN`NU~{d7mEZAF?1
zd|`(;9i}Pg=bhWdz~kz);fC&uD<#WncpC087nEG#Y<4^*$3260lL~`xmT;<U_#TFw
zj0p*)rYy5_XMWte^zfYDxl`6M)XS=^W3~wF@Oz-EEiv<=$M3!8yF`0dunA0Ikkf8B
z!jiB{uHm7FgxKz-30Vx;Ug<kU4A`|FvM8LMXl{DYbk-f$dkGVksWO~3GZsl=O?kSq
z{JEaKp3;_0Oq{M=bvZq)FXI^|NHt7VP0%$qo_aDPaC<_^#2AKS(FZv|7j=0=)X!&=
zoA*=o)EkHMClBw8^SZY|nJL5MQ1(_ODYf;2XS0+~>}6MSVwe;!?xd~#;q19(q0AYj
z5sKQ=mzMrb<UV$*ROI6|!L>IsznnifG24RiM9~vB<v*W4bFeXSzE3td;wC&PHKUG0
zt+Yy$`}qlu6gK9S{gMYRu?aMM_`muB(>%_4H~-6vmhEdi{iRCh_S=a2X=U?Hdg}Wa
zzTV&T!iN9q)+d{jER!;`CMD<Ocr#2pk)p9~MMHVlo@4sjf({DH_zH5)xZY%VWHvi6
zF0}Pg*A?~OB3{458M3_647M#fbSLJ~^?bg*oP(SPEaEC2vYMEgIV}x(_*nkG#T>s^
zm9zhU@vr~i^6uR`S$l15ZOKUgi4i;#qvlRgEQyU}J@k;{+4JDtFH*c1PR(Aa|0p?G
zugr~s(cvPS1)HQTYb=X<L|9wbu3a-YHe5XM&+5R`F4i>>Cug%*lwG=`bNqzIo2_km
zA}QUwSe-vR`{=)oQ~xlHVab*TNonufOv@&)D4aKKx;b@M{g&LF78Wxagd1*Gyj(i{
z!=rBfN6+p5Tds@W-{+yy^n8B(yrTIxZ$^fMggkiv@7?>PI-!jlJ*T8dJN~GVE7^7B
z@&RXVXM?Lt^cl3HSG<mMbAS1|v#4#6Y{8w>FCu4OrRh|OKa5q}Zy7Snr=TyV^GMAL
zmbmb>NjGQxf4Muy$%Ual)^PK@rzUX?YFjxkughe)Cef#N*PHS8Uq>As77g|9DT|mZ
zN){HdD9kzhfuqE_M$XdW27@}o_K%-V>py-S|KAGKB5P}7tNH)?{_&TWmmAvK`|q3|
zwf2~>zm4E$Wr37)Eata+6%KzsoDsTx*_QWg>n;X*F-q{cCvL2`A<Y<4zm3_Oxo6&@
zH7j^ZKUtkJnWyB(AjK0D#(jX}&<E|s5wkN-e+~N7bt}rS!X}}tO#80?bq*!X$qT}w
zyd&Lb2|m$nC}v4c*1K}8OHpW|d%3YFW6r8`|Jei>8nRguGe7se&|_zpe!%j;?A^V+
z-FvIQ=lxrE{dHheRM$koSKMpPrqv%_8N9sU@2}D|>(-^!#I7`LTB67x-X_`4;OAEr
z7^Kt?rR(+Dre|SBvJDf5K&FkBwnU{jcTAz6gW2*1*?q+VY>ZQXfHTg;D=Nodya=mJ
zSK53aIy-8nKlAC?4F6?xls9MOEt|*tPEP)O4`&IZE5qq5>m<8yKE7=Q@mvS$SFY6L
z;pfl)*W#qOX6@R8Pm3H?x<pliR*IO-?)?(+^y$+A3z;9Y_y3dztu|e;di7!J_j@K^
z{JQKF>kO~W2YRyE9(qVbRlfS1rhHJrMvOa^H$kaP$kO$qTSPp|%&jpCH#Y^&@G0QQ
z=R9)EO*3X)=#IPDJ?peXkIC+DI>GlvroPtVy7x)zS+lj1TbN>b6(*=MM#M0NTsfG!
z&sBP(zd6$mp_qefs?BnRtHK20nD<OxVN_Zy=)f0N6wh_w`TTmhwQJYTw(sul7T{_X
z;9%i6ep9c-N%2(GKG0G^W@hFc1rM2)EnD^hbY2IjS*LmaeTh}#)+qD(wDdFqzV>>L
z?bFT8muIj}u2KJR;g3Mn72O9*6VE;077?H#wiw)CxmL!IAE3gf^@>4#vw66c_6)Dd
zof51S>n+wSacS7Ki|bk$lYiAYMJw(%FP{b-I4N|WLn%M2>2{K%iIC#m;~~k1KG;;U
zSSD*&3vT=x%yqyg;y};sV+$u{284w$B-gXteca%|+q{x5IXTb3c58pLa^yR2#vcdS
z<rSoQ^ZsR+NO7<*g@lJ6etK)y#x^I#9e49W0y$>B{qVD<=F{Z)M-Clgx|8?G<gVND
zkH^lReC)o#!aMJ~g1OYjM+FI2r~dG@zbaCoX4MeOY0}WsyHoS;k%-2opH>c&Z@EYw
z6wEfMXPD3b{>ztV*>1_dHqV=RDAuYqb+bTFrsulplgf`QZ}8UE4h)IoyT9$c-Mp|;
z?KZJZ7dY3vYRO1#31TP`GbprZZ}bw*%5r(|xpAhX{9ij6naC&mL>f|LY^y|;`_I4k
z=kKSdr!{nSUBko0859IK9(>>b-}X(}?`LMGPjA#b^t%4~dgp}!4r<<hcLH4Ru&Am|
zcu``wHKF9iSEC&<s|$8cTJ0$lCvmQWm1i$QN+p-X2`|}%Y+vnTV#ftKC%IQ@m0w}p
zbe$_LawpGsk5^0&>e9?X8N}O1IKW1_-hLrRC7YtMhIL?Y%EC2_KIKdt3_ZGiqJGRB
z#VN&X1;xdx_0!p&CCJWUxO43K{(q%={(L(9<J$Ipt@3{!u>UxdZr8lN_HFj;(#FY?
zCs%wrsb2W=)6=uHJ#NbTKD6pT0L{q#`*Z%k%>6&l%s=jZU)%r5=0Aup+$dw{ztHWr
z$4-CMv%L!QCJ8Z0NiUU<^wbNrFqtpOEn&s)aBX=*<C+qt`s=5%0(Eqb9TD33vSg1a
zPvHHNc8n5TdWYjBTg&%2<UNR7wlk7%_0{IDU)LImw4P*nE>PLxuN&$dqSSOVP3^9l
z@D3JV1I_0Pu1}s_oxX^<qM%M-t?5fkfemcOFFfOUaQBEUyZgF_EDy{;N9h=+p996g
zxw+Oq&Xw<L-v9S@{r<Z(@k@gquK)jQ{l!hXyS`rX)_2sK{`k?+?uf|9gVOnX8ujac
zo|cS{-ozxp;Iqt&hu?bAt@HxDzuX3MS$zy74nA2jeJ^A+fq=rL10kg`ALrXfFK@i@
zH$6a(K}Gd=@!lzWT=eu?W8$QQ@2)kOxxvIE*JEC<+k}NjwL&`UnFZQT$lJ_uc3xq!
z^!o=31M7yqTYX#l4oXdX$Doxouc~<SoYySR5@eqg?|K&u+8=!R^5)moT2s01|2$Wo
z6j%M}r25Avll_hMtvfYMEMoi8<-!M3R{3Z#WqiN+kjLU;(A;|uigt-?IQpo~C5WlD
z>1pe|uCN2vylZ}U_<6J$T&))<ZIHjWd3UMT(vvMSKR@5T%{(-zVn*%77S8MWfl^H0
z<Siz?Uiw5=+G*j|P)3G;E!z%#dNzB??=9E11VwSCHa#?ye-)M$xZi}~itO!D>EjO+
zKue;6?c6Pdj$Qa8aLe?qrhKz$%k@r<1x5S}O00igtv+M#Q&gbBEY5gFSj)Fw&7yts
z?h~_px|UqxD}VlO(aK$%M-N?DK4Xp5+=xO8h2;Vbm4W}+1?C>O<d(2<{>95%R;|o`
zz%@D3op-_Qy==>kKhK-|(qM0q;KaxUpBL7GT2Mmq+F_YS2OTFevAr{GGLT`Eku5!V
zFn`e>J&U%s1sUFZf8WkAcaBkV3w2HMtuJ45%#x*JRb$X2EB7T0J2@2CcRyfBm=|#K
z64Un|7K;kaOhZ(pHKk_AI<%|p{nDLWAW*bekcsQ{oINiX?k!j)z2R=s7m;OB!b=&Z
zn3^86H*Zg9koXxIqtg(lpBgK2A<~9(ek*@+x7Ky<lhKd%Z#HUXd>yABHf@^6_sq4K
zM<3MNY%X5y?jFnGb=xC5sn*!IgQa<bS<rQ(U_%4zhHtl+I{q;>{54zf>eipFJ0ts6
zYU+oDOXgjB_`rk7kKq~TqFGWLUS1D2MhV|Lp0cXt<{LMQIWriq9*FrRo^bquLavB{
zzLbO6idSlS&v=r8g1H?MGc{GLVtrIrYz>`QQmcNs{>PNl5wFA@HJ<2cuXL(e7tJ(5
zUBDsDB*=~Nw&`1mS@KR(92f7r7$|;fOSPwRL*GHikXb$tJ_i4P!|lazE01}V?d<(t
zOI3fg*H>^X6i8<~aZqlDcB$ON9OaIn$hNMoM=k6V@6X*kyN<=6(InvBk_JYHqk9-k
z!XzI?emn4P^W^%x#X0%ykKcvy3f_Lj5Ppa|LexER_v|W`4(5#9yFYhoMMY~`H%e<s
z3-r1fzMPYi;yckp<nd#@6}R{%x-ke>epsBGkhj3#)qjRZvliYF{(Q-N|4#WN!=Ey#
ze0@2GIS<$<)#>FZ3G^y-a<=BUGIWX*%;Pw)Do^Q^<HO6-^<10km0pBay|Oy6%}i%w
z1cTnMdren3Lpb=KRB2ZBwpD$53tLPOr|+yF&~kR$Q+=;+_7jgkc9?vSG0uE&(o?^y
z>qmh3{oirbYpu5x^6)uboHei7!O@lB?M6WdK0dQUAUBk1OH?g1cs=jvsb5^PR$co1
zaZxwJx^-;^wr}gt$}>hRWMx^}puIEl%t@#8rwcQ(4_`VE_C?h$bVl}?f7=yfSgfqe
z-U~eS;Aw1Vf0kBxCVh2A?$TVA%+<NcJ`8<57Tb9itp3K-ZC;);Igh2lc1z#JqZ<!x
zX!v+u@EqeOrkNRs0yh*e8T5NBQ8t+8qTEoP{(h0`T_(o(39mkFsDJnQpuM^KOV%{A
z-3vpeIjfys9GDong89vbk_GkC_8czSF7n|>3;RKZ;)y3yX7I)yza?^^Y)Uu7vhI^1
zoeLMP{dLZ3GAEyu{()_?%<jxhK9-h}a-?<Iv}*nw9?k;~TN5>oaA_Rrn$mwz>dkge
z;Yz#bn~ojKvtXRzu3>GJw8){eenJLIL4qE$>;Y%z31((a5m8>d&c0ZoU2oN39#G0$
zmS)|!`_-<3^k;l8e@|5tuGzdf;=ABym!+44R)nOkF>ER8c=k~4(Za`!>(~rpA1&TJ
zRaf`J`EyDyzE6I4Iqvqk2=xyiHZZGQwoMG%Dju;%@N->4BI7{^hD|2N4v5D53O`xD
zwBGUtzdFNbj>=%+raF5jZf?%^$wsQvwDwq+o4@7WVBE+y;bG$QWhZm*1zhzl`D*Af
zeOeR)*XdIVnHe3OEULe58u_v)R%l%}D39fty2|GI>66uuSQ92j^l+`6R;1(+ohzLj
z*I=#Gu<ZuNg5&~$Ps`Lkw61jD^DF)L#g#98>eFYwIe1Mxnep(!gJGa>`OxZ=WD+72
zc;J|u=AVBGZ@#6TdTaEQam5nBhUR9zEnA;1WH{rb{-G*E_VT&ROSx0tzBTMs*j?K5
ztZC`iYz;o9Z4-aR=r2{c@wPbh?ak(;b)SS9-BOjC9x5!G6D%2j{zQkcuI~3N25sL1
zyTm`7&#T`zzmxC5?aSLQF4YydxTQdL#l88jLkkKnfYPn=&6_i)Fo<weWMoc!{4TcW
z{0<M3rpB9%Tjn1S-YNKGDZ`o^*05<E@@)@3|9Ekw<k2^tofks3Y~6T?E6wmjwTC$4
z(iIF`KO!Bxy;YYj-y0Em(};K3?|YvsYi3+o)??oEqvrLD`uX4U&%S-e&6t|*Bm3ae
z0S1w`FH`yR&fjs{zRh}V@`k2R@dtBRR_)BRka^QC+)&xJX|b{z*A$N2T&_ENz4hXB
z%D7o-7)!Wfqq3u=WR~m^bXn}eW$~Wnfu6ao+5&Ip<IxAVY}M4Xzn){bwMcAX<${wH
z7T3KsIZmBwxsatQAzOcU)%%drvO|7?j4T~)i+rv#_Vw)w2oG=k^eOjWX<=qUb-n!*
z*_GY(yU+9OJ|8Dx+OTc5%ako1Q(jMn29okrHvuP&3GNKP(|=!F_>!UjxOZjj!KbM|
zmMzoRdtgl%|Bo7n)l-+$%$pOqH{bnj@Uol1+uMT}j+HZQ->PX)Z}GxGWzy}JOqY)`
zf9U&kp=3sPRZ7>jYd8EJxG4Q+FJUjJw%WXu>+s>*m-b5^DP^*LcdvDo@z*y8-_E?9
zu{P5;o6RyiVh7)foqiR4e;R}vEY)QAl5=x)9~%0tI(JS&a018Mw^sxY{G0iOd&693
z=Lsez4iRB)yUspXz`S-X*OG<x#>MVm_swx<(2kCNIDhuxS;v_fR;(0UxFw{claqh(
z>qSaU1~NwGY3mr@@-GW#Keo{|d$rOvu4PMEv-QNMy?t^y>08$KMft1r7r&N}EIgEQ
z%a!3?wZtbsU&TG!*k&G_@X3;E)xZ3YYyoFE9Uu;T20A5l-Zr%x&rWpz-(Ii0Ql0DV
z-r!F0YGKWUPaF^C&a}?tKCpCmdFJbePn-VbH?PuhVKA*W*k;jo^}(xk@5QH1cV2Y)
zs7uqW+oBQ@Ct{^;i0$fnlpr!qThu`6^N~B&{2AH72^kry_Zd%Q+mM%Q4jOFwUl*jf
zj4_2dR9ql}A?%II-}q?hil!@now@6m{o_|)Q2<ST30pAENCvN%KKDRkRo2$dw+9|O
zUc5IiMCwMyl*7-Xk3V|!Ztj7<oB!Sjo<1*s>f?8@8r+c#tG+SZ(@fCaxbxIX1<lD0
z(JPmld<iWpIpWfA`}WGqzkQ4!|5kmn*@olJRt>F3dg?P5ZJp}zKHvT3P0yR0I+~N~
z7dT#Y$kdppbNKLX7lziQ4V#!FcC;-udHtV3i77&Wso*N>k7b<q1Ni!E8g?f=muPfo
zm^5k9l2`91`7-C1GQIB+S<4chux<9m$mw+~8y2uGSilmnMMy55=hE7@$JS;RUCvCM
z^Fv*!;Yp_BvYC8yoeyw@OfQr@FmuV)twPDkdM))%(UapsIIl3iTYEl6%0i?oq2fko
zAK%k+=BxP`xUX+CF<?lQ`da^bVJXj9e$h6Dm_3d@41$xS9~KvE;Phj7rnu6)>5T}e
zPI1x=bdH-B_v_q52d;{Y6OG%p#pbE~bQ1ks+5k$%XRCU@{H@S;*u^HlY^I*%!7~~Q
zGA(Cpt~V7?Dyr1f()La?%Xgh4oXK)BMfSms8QemihF4z2T18!DZ)nZVEN9?9$M2*Y
zx;QArbHCy3$UWz-{x5tYI)~wmb4c~K17+GfFQ%lFHvHZEH`D!pQ=NT{vGEk+hULp^
zIa-x2y!^C*xuRL8gz0_$jsDlyUN3ony!-#RvZSmd-#qFAw?#CI%M~&NPj6iI*f!F>
zexb8TQ_fY!JU0eSsbk-+y+3+(<(WUdd^|dD<^D2rEZkfnd+y=GFIElQs(-l|K2L9y
zdgs`oT>pS2L2l8jS53(o91pi{ZTYVFnq{AHvHDx?0wv=HcD88=MxjmT&mR|iP#yAK
zJx5L=rT%c;m-F9}>utB}dkw1D!esc?=m^eV8l~G55!3Rq@L87d$r-Vg(p>EP=N2ZF
ze4TXrf5DPtZD-H3iAL#GFfrOpp1kDuo9r9y|7O;;C_mhC-ritC%Q?TR@A6lDQ`q&W
zWzQ~=q+YeB#b12CCg%UWH|2Y}=;!c;S<XA-SlQhV6)+j_Yfe3_xUPPs=P7|%I!qO3
zt9aYLyo}u<^pfG-`|Zi+<tEMc+!wHSe!<W9ZH8rBOCvg^GI?LR2snCjK5<Kq5eb+%
z+3&&2r}r1+wDC8_wqCo&<neH0Pldk2gE)~7d^<w}LS03lC|S0Nw_UcgPi2`9-(tE@
ztgU%#=G@26uK2!Lt<Uh^W4$OxJsSgSdh3yi_61A^{(+_Chp$bqSnD4=S*FoJpt$(o
z+3QXd1%562b>Z@ixL<jh2@TsApPZY^B+$?#<iv8W?!b%87ncrn$(A-;vFrCq6s%#m
z9l>%bgS)Fccst|68*}ekHHKDyJK(3t&{&=M;N+Lf2V7Vt>`A-+bn?P=J8hmmc3)f{
zcxTqWPzk1jcSZ}|F;?8sovK{_;9u0|DXZSSTk?vb)yd9h*{K;G7w_KOy+R~(kz3T{
zYf(Ad^Bk|b=02%<-X|Ly8=5({T{J`POdrFXB`cVFUbDP=aiUJygJboKwKI-7*vot6
zGTu25=@Bg*cz@^KC;Ebn6$>6Rtn-QSe0^v2YQ_2p9l0&rCvzY8*(osP)D>Iy<2lJ1
zx>~K<j2yXj%npN6x#Ap#Gr_BN?V8lZz$9JT5bgAE)mJUK3$_!!Mdg_1FRGH?$-%+K
zY29gC{b>ht1+%ZdLGiqc!7>>Z4cWpXa}N~WT`+g9*O%|<*SXTvzR0QU(>V6-LqL7U
z>zWj%tx@$YkCN=v)VHhcRZ(K7ma4ua*5K^ymtm6Rq4MPMO}F*86dw69Uc4eTA<yTY
z#)4n_PsjX~cfWTKw0CLMZs~2ew`*E6J%0Hj;HV43dcPQ7>%XsO&TudhYV=vJem5=S
z1mn_8JX)czUMgJ+sAk!4pRK9xS8gyU?em=FPpqshe_WsU_21tOcXzdBwCwm;R-$2O
z_UzEBtd5PQM~xrW^M)E9op8qGVqsG^gORIyyU^di(f1=$-P!M?89QlfFZun&<lBR9
zU*2v}YYH%HV2CKSGOWJNR=1I3Loj!c5!bSR`g_=J<S}lY!|>#Uz6Ilq<sQ<~2Ooca
zC?)S-G5?3(10Rk9^+#u$2VT9)yNYrD-@o3i6aTR`7^x~;7B;o#Sty{rU}Clh@4}^3
zwk)o$1${jNx3y0Ngoer`OCB-_`}g}pAGg9b?G4LUTV+4rd;i6&RZj8u!!8F-jOgk5
zRb|1(?)g2iYwCrttjn947v?Z9ChV@2E?O+OqMl=h-SkVAd46IY3|s2IGA8i`OnYv6
zPUgGp9ELOD6?>NaW$29BsOqx#z^7kEZO_^Z7AWrha`#cM^om6u|Cv}XF>I3c)i*eu
zBei4s#`a4ByQ==z>D=3~@n?1Va;@yl2MS>Z%JU8`{TIq{rz&HsXr$%)zaHh~qIq|_
z-dg!<@UD4%FxC4Nzvkb+WvAE#e%G&!KGHn@n_|MV7_a9qX1_YTuZ>Bd!T5RStpvV4
zn`YsLN}te4a}V_P2DvC5xH3iDTrK}VL~6?t9oyt*N2Sd*UjJ|CWt+ex+)zAS!q&Ba
z9ecRWlhPP#)`Xl@6Fiq4PFMWM`1hL8logj}E1q@qE#I!C#>62IW>CWPVZlFzr}z2m
zWzF;TlHSLCTCw--x7<Y^SHH6`_*{3Xv;nlD$3^*q_DOH|Pi-rW9sZt-S>M#GoN2*0
z<9NvX+v3VhFCKiZ%*a)>YBZkskM-TshVMb*MdC3m8~!CGykio$cXy4YFerVzIud&6
z`&D+nBQ@V#)<%>mH3&CezhDr_^Dl)Z^!K;=^rv&aYs<=dojLR4L0SIHed@P3CS|b{
z<elT6uix=3ttj99cN@bR6UIM}mb_-rpQXQO`9}4Xk}uY%?D0!s-U3Ql_E0CaADw;j
z>d%}RZ1o2J82cppmXy}LzarAq$RHx3{6MBp)IvtvU?$fIjU7(jf6l}vyb<{={q1o5
zs|`sf_g9Ck2gTyIueoMT0-6urxG?DcDULAf4zL$@I<9<&!$M6{S9H<NNV&;u>u&9y
z-ti~cq~Y!A`|XwIZNzN2J?DRZcGmUH&BZMa8+KcCvosg*@Cj)qFkF!H-^KT#c_aUa
z1sfSIE&Dv3F_2eb<@v8(78aA*gc~Y*7VVX-cib<3Z{^CC?~1P&-u_5<!z`0+H|^Tb
zT=RUVt5;d)HQZtO@h#W-)-4eMF77w}YabdOsOs8yxZBGmV|}iAFO!$Fw4#PyTXu;E
z!$ZmK8w46I&#Zc$uC(SrXX_`+IWMEzPAojOkNKr<(}M-eS8JQ`>KIFOux;3Ac&XN_
z+w0=ew_f#{Tos>}@m7DIWd2R(?%r;rr9zKxRnM>GDs6av{G50j!<?#q@Bc+lbXm*7
z_w9ec-5T)r=Hw8m9lLjPO>gTkOja|ke4-~PmUqX&)c4o+_2=8(y<>XGaL@1X;sZ}I
z-TWP=v)zkhj|fw1xu}tB!<)mopY<$L!7aJQ^EW**Mb1o=tS`%E3H<&g;hoXe9n~wI
zD#n<^`~0dY`C88%zJAfS6WiW69!_o%=wcDJ+GqUW$cslAx0E#^4_=Yf`+Iug_5vn@
z<1u@yMDPEt-^V=v_|!}PLOqu?^2@AfOWn!u{^g~8?fLk9Jf-}lTpzCKN<TfTl7G>T
zMdvHC_L-%zFL`ROvhyX>C(izHf3th5b@>d@hG$RbFH8$#nz&i!&n`0&(ZcBh%U-@)
z=M;ZG=}fk%t?i8cPIsRa9w}fEKQ>uEcmXKS=`VivVB1P@BW8sl=FOdRUmyCxT9Rd@
zs3)kt*DOqshk-jBv=Qarq1e5}K81ybDngn+{#>!+DvdGMkS(gzbZM*4G?`MeyksBm
zqKO>O*2lTNeRz1v?Yp}|7YH7B#Fg~r@{`>?a~HY0%QCKc`SReQt82gW%LF|B_0{##
zTjR#1FO-;qr(TGf9(Z~3KM_g3s$IKQ8JIjdax1Fh^VV6-?1uirj5Qa2DCGIvI}nx8
zTeSPFj_%roIy;9<CfoX_UTYXw81B{!A2@QGbME4VOZzWB?@*iZiD}Qi!aL%ikS!@M
zf4sl;?`(lkkKkMO_xMx<4{33C$+S&5x4kjBK%i!!z*Jq`CAZhCYcnu<q$4BzqC!fJ
zRc+>K(Ab57P;Wv?V#@XJ+5Gay9`#CdtQWp}!qzq`X7{w3i}j0i5?QpH81C(Q>t27@
zrhhiWB-K@`PX~sE_TApT{nCL~>~alz_s=g<@(6Vm-7+;QX8WY`Q~RDjJL|e-TiBu{
zDc^V9Gwo+zx6v@<egEr!c|I`=bq4<!t7caT#|dW}{#Re{-(y|)!GjZx<}jQoo+2w7
zQM~)%{JFjvzdetu96H1x#uh9*NBT_cE*I&)()AJ%O<~cFmi{K|FWNFj++&*X!(v~G
zzz5cf6;BoSnE$!A?)~)eaOaR<=G%LP8vg#iDj{8b@OkpFd1)G7j7@x9K4#ArKI*6Y
z?d|%+CpI$HmK7V=!q?|@{x(`FBpRjr_Hg{B%mk&s-uD<b6}*+2^7gHUR=@P?6}F5!
zjx*fndHONDzIpWy!^*`BN)3Sr{;(zdSsbI^(yW|n!8qgjhwiQgZ{GM=a8=a3vH7-w
z|G}@TU$Txq(~tL4_?xYN=F5AwSIkE^_OO2HlzsVW!^^}ul2*>Y>fSy)JY%ni$S-e|
zqZwI~9v|aPyL6y=;rvB;yTn2ldikuq671LY;Dio4|Ft(A@2<(z+jvB?|5)(x;1ZSx
zz0%z`w)e*{yqoopl_60wpqyvJzj>d2TwilNAU=}6*JtvFSrI4yh&CKoU&kmTQ^}>y
zz})~!X62e2Pl`NuJNNM9yY|G56%W2HlhgE4VY+eMUDo$ReMQ5+!!9Zfihi^F9=$mc
z>EfZLdqvK&X=iuz+<E*q^$U)DeLd5kdA9+h`$dzqWu+I+xd^U(?~u9D;PLZ^H)NHV
zEaX2&DfKGwOUe7J68>>(E33_ihFM?!{`|o<;jKv>$A&+BpMETVH}BBm+<vt^a@UOZ
zP5gJZSUJ1zx0D})7(?mtzQkXDzYE{`_U1&S&A#V?TegKgI@Wuo<<P9#yw`tN)Mp93
zV0iaVZvm&m?uGST-<D11%iWr*Atv_t+n2Yo_wUOwvT!h-aFKnG@Z^7UA=8hKQ-p5?
zs+*WRny<WB#$v&-A3LPw&WAa>zg_4YvBOQaHg9#NvxU&H4~GoiTIOs^J#+4trgej-
zas$IezOD0=b|rgS*jDT^U|H~Ud&9?<G3%S^o0WAf7$X=m`ehG4`udt<ZP086f6L_?
zUc??@-o<|DmBifrMXf8Cg(ly&XgM5sXJ4-V2M&b}H-YB{xo?B5=9tV?@nv59?ajem
z$C=L`VPSYC<;ZqD-tBdatl#;b1;=7LYmY}8*YWWc9eJcQ!)L1D{hP1;{@$3gJy`1C
z=L#E}JHP4;{O&Hz58G9i%lP&!*OaMm<!+Yt_bbcrESi+_so#Y?WZQ&gjj^ZozW9EB
zxJ2`OZm^ATLwT13=gET;j~6g)U=X-^Wx=9-^UP#R%6{m`nb>tGISN))l`Wehl=|(_
z(Fo-mu{&ySv+dj?BIP@;y7pqA3ezh&CY>|O8qf2**JJqURIhl2-)6&1ws)^q9eT4y
zo{zn<JY$oEL7VDAQP+QqGj!G+dbEkp);5OOV_T;`^XKlafa)IxY5zX3pZY78UoW#?
ze!;r4%r7qQzx@2%!gntMKdjJM-E*EPdHwre*Jds>zHxtp{H0A_q%IVl`;pJ^x1GV!
zb6xnMgA>K(Fz5(uIo_A}t^QBtsoZmYbB=aS6J}^ocF!t&=#(_~@W(Ur?E7~ucGuj#
zvmjB-z3+~C@}XJtncMz1Z#-;&=a<2`{<-c3dwwrzy>+<Vu>L&%h9xcyw$&k$y-fFd
z{z>0*Z;ZEY4BO3dtwT&!7UcGuZx{Mj|FKvmEYR@W?OdX%$6Q4P7KNP~=GR-5^WA!U
ze5Lr!FFFa8#n)FVuulFb`&aeCmy6)`R;~qOgn~*Cdqv(88NV4Ej5jVWbWspEa->Cl
z<!6^B$1}0}<}@(OIXqFh^4`no8fVW73N!BMJfGsnHrI*0*Qfcrd-?ww)4h9V?A>tn
zW#x|oUArF&riJqU5{`HJ_O#Rnv(^8p_@MME|3+Zit>eB7CmBD6888G)Z(z6*mUVGO
zmdfAXHyiYrEIzl}JN&-je5E_2j472X;nkbI?S6M{TaVw8TYPW++aKwSzjYV=>~2;*
z|8U(SR;RlglV|KM;k;N-asB&RKJ7V->fg)-*w)q9@wfA-%CpAosFPLNDwV{$b;s_4
z`b4pI{`=~ghlDgQ@)&(FKIZpv;=29^XaAX(*ZN<+&Ha0>b;S27Muxq6XZ3I%2;9^7
z$$`Z+RsQIt^L@KkhMLGO&-?c<p{<Wk)n=ZlkN<D8_|-38HrA)H{o84Is#YG9LiT&l
zW7`&G`{Cy`Pvzb3J{GR2+`HnHUqaJ_mz4=Ww${&>?k4X3Fskg~f_Y0CRpKT7iW>gj
z0U2Ig!mG}}&61g{?3HSy^X==~U;kbnylio?h{@?+SmXC*{;Wx24aU#UFMfB!@Ko-y
zWqS%N!npP`rda3BXKSlFb>rduTc1Vh%B#QUJr-Iia_ZZ+vl<Ec>)FEBpG&T-{odY~
zvP1Hpc>SBbTf5?abr*VEVM=f1<d?a$tTv|ai6BSCi<c`qf1cy=@(L*akZ`NC;rcq=
z1-qkNrEcC`^I!OlouW!x-+4i&%v$di`)og$$z|56Jo`0yde7fU9Y2Z-L>T5U=qPMa
z_e=Qn<z?*s-&cF%AI{u+{>YwblNf6L|82RnpPg^T`}HP?^^b)QY~qdBbMnN)>e*F^
z-)|eHN#FkZcUSUpgW~lp3$}&z%#sSc)pj8-BJt^5_v@dMe>}Yqx#b+!h3D57E^oK-
zJ#kQn-)@I-R($y%i`<{bKR$cBK`%0~G@`ur|D~mtGBz{P{@!Q1<aS7*GG(>ix3~Yc
ze_VKuUv-;(bm8pAqjm=l)c4ju*5G-!*t+E5;_5es5%(+8kH3DGYW~mQ7kkYT?Qe%l
zKP2$Bwa+!YmlWcnEO;hvhl4cZp7l}=W)H*}*Pdr));BDwP>k<TzcpW>m+9E`hHu}l
zEuG7@uj_wnSvSXu|H3gQ@hzY33Z9v^{b0tF<)txwS8l#txc1)>PM`UABa64!&%LxL
z$mZThi@5zetJ~k*+<dv>#losfe}z~5zwLMYc|+Z!-5Z2r4*p*J{&8oYy3qaky?6cz
zCj3$f&^ZZe#~U%JGjMa<UEH7a?o%qu-+wc%*Oxypf06m7F-Ru*zOtD3!o|*=-qTmS
zZa0f~^}c<<5|&TP)K0zSV62#L(vY+K_v-os4^|(DD(W@u{1kFMcu8qP>GwSf&8JT@
zn7v{M{;n3|&S0*r|LB3QTwMA3h2A&2E-~;|%h~hDng3Bpm$8fKZfsQj@i#hl+gA6!
z1Ln58_rI7t-6wzdd*Gj6&(@dkc~`P7DItOLc>ndcyXI$?h`g?|U-kX1cg;dyc~+Tn
z#^(a(>iOoocJE@{y2++agGY~<*`Dp&zw0sUTbh-V3z#-EXsln?wrHzpaN)&<`1^lM
z=e?{;yIwoVli7dIXTDedL9=&Q&0Q@aRrFwC`@6$dhLy$(UaIDa@O*IjExf~`PVihq
z@$u@XTB0dz%+K`W*&H|yaEm_^=v`K}?)DGPRd=7RSoyb}>)+#N>kCaTHMn|O``O)@
zaL&F_*>}k$p&33?chpqAUg#ST!*llH;u$sHV^7uEU-~K-Gk;H?Ykp4Vf#2`XFIer(
zx^qv-^}lPD`z`$U<m8c8|IIXn7~jrk%=;&h&%dWv-Fm)HO}v@WAE^Zy>>;r`<2c#f
zk3C>XXcU~!78e(P?0r3Z-TuY@@|zzY-)d1k&8lca<I}U|i50IjPvxGQGxJCzbC!q7
z(N6tc6K;GrUGTo1QDt-WWk<!Z1>0AOumApb-m&bOPbbfw-?ufCQI20isz{}Fo<Y+N
zk-v6)v7ZiH|6}9FKhN#5ulYKQtrnG&Y<y2ll$EOqXzmtIUi^)>-^NLsp?+y<(3}j*
z#`|CXsy+L<IemG-BbJ}fvusPbb{!AekZ<|HzTsf_$Afd@A0M7unK!%Wb^MMO^6m!@
zavorE{{G|fhIzN7et)@rd%tUXth&_H-rafik6Og8uhTuUWJ+1`)u)I4Ox4b)Y1-BI
z{EDWwT(!^iFT1$e?mli<z+qr)Ecqmvz22_vfAQb{Z+^{t_;R`7zxn@n{`|c$xzwWC
ztTO-5>mTM*^x6}+?Aq?n_`M;1H~;DM^+}%hIGY`(eY$07bT}{YcU!ysu_rU{E<c*{
zeDQDluK2ruLeFHUpZA-{_1nXsW98=bVBrQKS+P+52i&QQGKK;Ed`YIl`OK^H7QE~)
z-Ydjc-`8`9^MK6fSF6`A+I*Gcc1%*Bg_Q}v9moGWcb?_km>=_p^WW)*|DAU2bqZ{|
zcFk*!y??BJTJ3Y$D__1W*s^I-(eBI3)jz&i{JnVA1ok)o<qurlpZw&-`FFKq@B8=h
zx7VkqtY5cX{B)W1oWqA18r<bF54^lQ*;BTjH|`H(eY5-d`gM)lzwdu2ZeG{ueq=7k
zX_FU~I*j}le8()y*6@kzok_~gJ^gI?s@>8T3naY%{+;ssU*LE7hs_)L&HmR-n-*qZ
z^XACK#k;TnKO47)V`3C<=Hqw#6H5N9_HWVmxORY>HR#rS(U^bH4<7vYHK{5r5D}Qe
zaK`Yw?RS}T`|3HpO4GRNm$0g;Ua0?Z*x>)W@)_UHJic?nvgT8xf6%+)Pbs$ds{5^i
zQYt_DzOeV1drVTc^x)gL$Ip&zt7rS*%Xs;@QC-H;h|a~n?&ZGBpIMkp?0!B;6Z!D4
zUAo}i9g{;3k8m^UKlr`k>#7S91_y($HkY&CcMYB|{p{1;m|xRXuUz-Oa6zH|;P3bO
z)ftaJ2GoB_@%d73J|#)jZ`-^h+2NdvpA|n}R`{SnD(U09N5_7hvtH@?pW(;#KR@P|
zpHp0Qi~G*6K(FH`EQ8-O?#o>8w-}PQ9<n6#X=-aX2Q6iqKi{R%l=qnZFXf*9&&+?^
zd^-Q(#&5?L2xx0;UoPBm(St=ee?M=%t?%FaD}%%4*hKO-KCsId78POs{ogt{@Ib%p
z4~e?Ex6gO)ORxEr+4Hw;#mB6?Y0gTT_YCc)@mRAJvi{eXtIigD@mH>{?(6dxxvyGZ
z+uuKGUEDi|Aw^LB*95uz{kff$XMcRTEb;eh-pwg%85pFudb&7<toQhK<B@T@ee-nv
zJ@q^c6|Z%<=T$V>>@xrO?Y1WOf%v;WM6F(11^&D6y)pZKzhT=sX}wzZ7e9+1S)V-^
zm;h?^UaWuN3~J)6ulcZF^YVUa8S7<74;&DhbM9{Y(erUT8j?C$PJJso^>~g|>fZC0
z_uqc;D>&h!l|gl5-EEbhM;iSfygCxvqu2MYVtxI`PW6P>ubmSbXGs1&q0C$HJ@%JL
z0ZZbZzVi=Wr0}om;%A-}x2NV~YK_Y;hC`}J9X+`hGLA_8-(IlfSi9Yoj_vnmbyS}H
z@a6J``}=&e**}+jzq~;wvY`4GU)^_W?s;{$HoPudx6yFNvEvs%yjZNc_TyCV^#a%B
zef0zO%J2BuJf*&GvhkUGhI^h1K6is+kX;$%Kh23JH~b1<Up8Is;}yAAD`XiwRE}B{
zESP1&W$|V6{DWUQ{r~)bd$+Qp=lQP#AK$A?uAM00?V+XEsmn2I#Vz5rw-!H2*I%`D
z%d3KO>s?oGwVtwS>9?W`fs0yOr)-%vPsrP(Owx&!bCOV#j&Z%`nLqz#%>UvgJkcQe
z(#+q*u{-rX?|WZ-Uf1~Zvw7bu?>*NvY>S$E{@>s0FK>Ljd5mkOtaN&YCG)rXgb&tD
zv9d9eKTbJJlZgmQnZI_m_PyNOVlkXrxr`MZHzRCMJ-<44zvFDn7@xf-TCZ?l>GM~=
zs@!6JU#Ie&`^TiMSx=9ion1duMfI=c^CfG$x%bVrD*Sjm-#aIJ`Ig201@dY6kxk9b
zlNKz{Ix1J5cv&s0{B>LJ;^dj1y?4xX__MWw%|w2|{R>4>f4;G%*x!F;qTlmQP-f18
z|2)yRXIe=s_Be4l7>i1;P%zodw(ZoV(%3KWV%v42yW#??rp!Kl^z7`F<^>6z^>4qw
z+uOE2pEc|1st-OtXDxL*?3l=!9wue;<@ekB>31KNreqm)zgcacA@KbATIMg086H0h
zs{CQ_y>sIvODCQA!gULn!g$>q+!eC<*Dv)ikYAU3_uRS^`KoVIm^RpK+_-U(bNj46
zKawBjJ=j(IyU5V$7w6i4U;I{=-&l9cXZkz;`g!X=CzY6d{WZ;|?uVz?+xR0B!rLDt
zy<c=cK-Z;S{Ovyed7AgQ%geUzyS=^c<a1laf9IAkm^hakz2Bh!S%<gYPcuUDQD)Uw
zu7vCBv{zjH*}5(M=2q_OvrOmT`n$XK_xmp|9)3S#Ia{?=v_-e^hUbR|s~nxpSKMn@
zW;%P*zZbuh>VGp;eSP%qX!nxUAt7sDomjm-EdBPj(?^d5PCh91>!aH(2AfIioVrh@
zWNwP6%`lC9D>ZrjhNlZ>+xyNEsh{dG!*9CY)*HLFez<jE>#h>T*rkvDU0toZt@h^g
z)E(ixw+~D{`fh*mI~o4qpbwR&w)h|2IlZ=@*WKK}>Wlv8XIp<W<<-lyoVFLazhO_s
z3?6oMr{Ap&t^Mg@X}(+z#$Uc3Twl5O;Oi^g8OK^ztO(lr@mtwK$7ZiL_hKtz0uTNA
zdPUk`!I5oNvTtrEvL<Y_neF_*;78$vebFZyj<xh99=ykz@&D4%H6;ZL^5)yIhBN;D
zw$?jj$|{fFHbpmFEKEN;XMFlAR{vrHPmWCFzxz*3zGd}1YLCdfp5uRh-ltvD-1k<o
z7Cbqj8x-_!&rYY84;<dUyX*Pm*=(WPar@>pKFYB!i~H?A@jL&E-SvN~za6=??Txwp
znqQ@&xlFen#6Q&!?|pmcOMJ(-z5JG`^B4R%dg0)^gTD&v<5bsI>K(a1SEM0LO<liz
zef_ukqcb)bvh4jXw>*4}M(OR24y&5qZ;v(|e^ve6<JR8UReyg^zoDo1PAn{pE3R(m
zE#v38*P{H|_vkd=7rmprg1yYk+U%(4US*4d7Xd=o*1IpidTDhy!~eheTrXc*vi_Ez
z=xvgp)GK?p>`r?F$A`BqR{m%A%ztLM@2`bk{_SJm>#x7|_?~b1^jVtw^K<)h?nLa^
zk#Cd4vV5Ap`|R&ePTpO-SYP1Y8g0I9-&~i8TzdAj@SXjC#e$5R%k3^c$&T2PFPLoI
zqx+BHzxl!K!f#%sf6#Yf6EtTx`Tk{oq~e)5A`NM22hVeVSpUjD<8Hv8`!$o<udkn6
z_Q+-BEjJgDcWids>(hAm<?m@M{yOQo#+_YXh3@XY?xwg`_2}kpt$NZAf7tBUbvz+a
zl#4ZZmw)21b&{^@9);vzWQtBtU-#yY=h3cjTe6>@ou>Qi-JzN*E}zvZQ!amZv7RD%
z@<N#$!)m^Dht_YB53SqX=zLc#<$>GjX{J2WHXE#QY?cy`oEeZYJN)&vdW+DtQIDn=
z+^;E~xBXt$ffhgE8QYSh7Jff}^z7`yHBqAL%~JO>ZF_Y+v?Bb=v#q~W?^w$0lDP7+
zAR}nzW9h3`ZGXMY+U0U`i~b=c55^3)cPaNCex7lDrnI5>1%09W1vd=*^yA}JeKXD8
zb!kOls*<wsh0LvUVm7s?E%uK4AGG#defrl|n|UOKe%$#vduvze!qaRwuFAigV;phg
z!-9f0Q_5WA^{qbGzu5b|BYwsFs>Sj9cjeq!;pEFE{jzOZ4VxO@(PuBjFZ{I*u$nM&
z?!hy$#xrjvYo&*+dot&*Hjk`S$JD7I-=2mp_uIE*Sz6(*FK?Z0&#w8vs4k|jx9#l3
z#oJGusXw#Wxqa3b{+In*r<!K-t<}6CzdwQT?7xrwM$Z?WylznaJx8s4cFd<nuj&{3
zSkJ9zy?V^ZzCZAecS|hug3IQ=&aV;>bKr6?Hp)G2V#Qi^iT}gD`rdYacTrK-XT8#@
zTmD?$QK-K;!O>>_`x~8?4mM7Aa`v{V`&%ViSC?m!pZBnSb^VmK{Pc=ashazoMqT?g
z7q1cFV!eEL`R9w}@}fJz$@<cx$2*JP$vk}c?@wZRkLym}!bL`Z*YzHIw!BbaAG6j~
z_Jm8@Jh!aA+&63b=950Zo42alN}8=%==e$GSYmRr>wLS?$j!?>2o-$&_5Jz1quop7
z?BkZ4-BtQr!eWD6eOMTm2p8+;s`HO8%iF02Pd?duBSKC^J@~uiyMM7&37Ypr_f{%z
z5HauD@yp={|F4e?n)|2y+{vT$*r-ODZG8>X)_Hch(*&M5aUCdfaXxpMzpClR>5Xfw
zH}ys4pVQiMcWavOt8Xt4KU^8?EvjyFhkvWp{JoRY?Z3W~KhVVb@z3LW`Lpvh)4Q*v
zn6T{SpM6_;4ab{XE3_T&Ir`iU{9(GSv{13&ML^&BIp-Ch^Z%SLA68UZ>R%OGE&ci}
z^McP+EABBh{K)>8W3jFA=idDa-!A(HZkKcF4%2`5So!j=Ddq3?%O9C#n$F$(G33_m
z%Oz(d`21%Ey|^)FPR*jl`k$^vf90;<)_RS1Y2?|oGdC=o7aOMum}H4uD@&dI`(4s2
z*JW>J96Gcwb;g^WQ5<{r32pn@@cQ?uFEwn%;Y<JPu<czRzt^3ETZuKna?!<=mQ_zP
zX5LQC+$6Cl&0zlbUo!K(>|DR?w@T$&wL;^as@UA;@7J$cBhtfp`pLQ0Zj*}DPeNVl
ze!Z;M`u;w<qk}`E_?(z-3KL6jTkrY<S0`Q1(_QQOS8U^>{n{3ji<TwKo>ntuenmme
zp{Trcbpwsp=AZVTbolMeQqtEF^=s=~W7C;m;;+unv|aYG;C-SAzj5Tp+2)7a&5b<r
z4()h#b@h?#^*=vc4R2jul4+JFv;EPd9i?B+7oR%R`mx?5H>#D5*M>`W_m2BX)857(
zdYFB@qVmoTBis6YX7e3avwu8){hwz?zQ@f;{4aR(*R;MB{H6C${N*dTjx1LF|Lgx5
zYqqpbWZEFJG2FuF!|O(y6O{qW%90l!54yftPx)4#M%n)E>Ee!y-3mWE?w>EEt#2*;
zdj{*D6>m=Fr@yoRSZ}d5?6~@TnWQ^A(ln-iGSk{T;p2x}S~sqW^ZB#Ao&5fW4sSev
zeA?GJuIHE9?wnRSFT(D*_N&5k$;Q2P@0zpqO}F;@KJT7qSo86>%8I*t7rcGZyZGb!
zSLZt(DE_fZWU^d)|Jco|aqs^9m7Zy_(Xv~7zKZql^WP_~?dDdLuRXHxe7zm>gLko}
z^Xu#8SQg(B%Y6U%pV0rsMajX{+E>g{tKV@(t1Sr7__5@)`uS;l;`uu|8W$TUMwg$^
zx_j&D`8N~U_-c9V`L6Vz&W-x^vCnA+^Uu?<eK(TaKS!N?xod~EW#!V>eDgM^^HmFf
z+mv=<mQa7TU7^zUK3Qc&qfJL1^ZC!LZ*p&D<C$eW>*3*gCH?h3QqN4&vu$;oe13+Z
zulLmD8g2Fd5(4bkzdNTGdszNBv+!N<+zA1!wZ}3da<6x!yfxglp=IK(ie2V>OOsb0
zzT>^er_9A>^Yz=sKR);}O#8d3r*>8C8tGkqf0K_rxVJ#@a`~=J8G$SA{P}1uBoouS
zV8N;SGqb-(FMR9k)~{x(*mzkx%%J#LU|jv(_O!FB#4`Wi{_}H-*LsiFZiywoS4s0<
z<?ogWo}*v?Z_<m$7jq=HvM!za>E?gtt4<HrUjDVQF<bi2|5ui~()+)wc<xr*q<P1R
zjrsAx<!^*zxfAu4FzBRT<BRQ{JXd({v~Nn*+n<Emh`q0mKeJ~><r~S}?OJ-O>#rod
zf9H37g~qqq4~*sdF&f`y1fQNZaYLQ0>@>a9CnpqQVsmF2tFJpzxN>D=&9_J$?XW$1
z;s57NpDq98Z>YUlL3sQP8LsKun#}%p`fhnL`IKhg<|(>735@%6R41r>yS)1q&$)lk
zOQ)UN>9{obdf*!FL$B(uFl}<)r&RQb^^@M*^n*<SY&<uPs^9lbJGM^p&7TDI`kelU
zx9;uz^Ww&QzqvJ;7Z*KQS?}_5bIHqWofwJpeX{$-bAqibE_`m6zwv)P|IgH;X=&$j
zLYKronx=c?>`dqBz0yC^B2=c%)fWEdDp79qe#(!U&q>b=ldto9>$%%JeRuu!&;QwT
zWE4vTTk_j~{M@ijan4_<Pgl=NMzDvM9b6Xn;WG!vKY^<Etk-9qpTAk4KKcB|slF1k
z{FW=*#~*J?oGr2OUu@jpa&NJ3u`V6{pPi21J>l_i^V|80cCAeMK4X5x$-C2K&Q88w
zRl6psfaBm~yVUFoi?z?|JIf;^7;gQkIaj|n;@r&C(;WSs2d{0mdUYpenhy8U?B}^5
zpEe|)2>2URaPlO7W%h-<d$RW?ELbMDv?}gn$<NYXlU`qEd^^?Sld!$&`$H0&_RgLZ
zd$ylF&oAZH9o688$DH#D{0lkRZC0$~T{df-rQ@!^kgIG9&zw8(Dokhg-n}Qz*qzxr
z!!U+R#;-o%#{R;9h|7h0#jEdCwohMH-=SAx>|MTWWAPn1ll$+VznC7si0j{k&z?JT
zZr-}|VtsaAon8NysLKBm6Uu$nm9Cd3J?YqMv0I~ZY3sjpf4VJ0f85K|$luu7zQ1ik
z@M3ulkr!K{gcdKdFw517-S)R(@_hS#xr4V9C;Hs6nkV+Zu72uH!Ot%u_J0W7^tyb#
zapm#lF+2ZSv;X@VpB4Ja{LSkZf=qw?lICs^eme81Mw0sCuY8Xu`nzwrCwt-MPJ7c9
zr@4KhSu$bf{7F;yh?j7ElJ0#J=wKgktMS>-wit=1kAHQXB&H|*c_X^(WODn11a;x~
zeHzx~@19&(=*-&xKFvm<-pXoLmT6YdMdxcVqR-x!-Qs<B?`N|W@2nYCqKc<l)7Bo6
z_*@pxlvO#~N;L6Vk;zV<*bQOp7-l)e#mQxToqty<eDb;v9~{{#D|hbL6>9S1^V5{n
zPrr|DW--f6{BVOITz~b3@`6QCz0-N*qUTQbee`p(N!8A!2a}&aeOmNvdjv!MEVKOX
zL#IC6z4_6dPeA07RCe~^`YZo-Om!-|=3MjVm86Z?fuF(0KYU!>K6&%%gURu`YbO5r
zQ}ZtUj;UA8)t8See*Sv==vCT>8~pMq6DE~(R`oXX%1JA{yi^$zbNAzltRHzlR!<LI
za^G+1uIc>q?(JjiuYdeYlp$+R$ms_g<!w*ZKM%R%IBRQ0{)Zb3E6vwUUVZZ6(x_4%
zx!?WKnkw;oTcTb0v#x8_<@wG%$B``8s?iw3sKZ|Or_elhSIM#a_vinZyqrhw|CyP_
zUtZsC|IE2+x%?j<w>}9!2M5`IKiAhw+LR?FDb2nA;>1&JPqzNK)26l6=l+#nW&dtT
za(;gPhv)SLrDaM#kNIka82qWJ@}6FEbf$57#J;4Z2a}mivW1R(64mD9(|mkIZs~*2
zyOY`Z<u>I1XIy+F|K=mnw0gVg*VaZ$+k89N%s%tO#r7j|n!l&`E;TIqkPx*s@9c*1
zdxjNnCMvgWE<DVpR`<tH*uL)A?lNzKpPT&|XIP#6kp1%B{`z|P_fl6YC(KO!aD(CV
z{vS=Rudm;j@KCAwc-*ch+G;)W{?pgRcHRmpxjOH-%-gpcw@oX&dT7TJt^~_ZKk~e_
zwY6jB$neVjf4a=qVnhA@z$E4~v#rIgt*sXy$-l9{ZsW#{Zk=<Vz6kh`FRt#sSfoK~
zYS*i)tCCV%R(Bu1Un{;fsy=tibyGDpHh+Kr#ed@Dic2<_d;Pn;J%72^R4ofDDZ8@W
zW@~TmtKEIE?tQnI?vaZZFKT?uo$@Pq-`d{Zz(@Xb7R>iQFR^j1%$vZKA#T6-)*Jk)
z{q*TmkI?;dVfBr!nYp=J{<LanYcl9I%$+N{HT$|*RE@v?V_oL-?CkFO^XFfze<U4!
zch|A#@GE!!zHELtzkU7shr2oAMdan>7auJvDKW|V^XlsVedP(^>tb$ZY+So$P0z2&
zRS_3I9L{giIR7MSvw#zaVoU2p?S`ig0RaMmfq^@AN!1zbsW37(H(#`95yRi9ZXX|=
znQJ{gdVAi(_xh`Q_joLJ>wVN~eow)`;KG&ql@U|U&9x3*8)dp@5063oA^|of^F|KE
z76GS-j^pNy9^xCIHZTQ%L=PSEVAN<4aN<ZzT*4p%vU`I;5Ca!jy~IqmWik~%J}7!E
z6=G*^SNd%t#j7=y%irIBRoL3BrZ;Ee%gW4l?%dhBO;dzxvCe(9FMP7~RxVXlR<XNE
z99K@cJYnO@603Lj_s6H~-n(~iV0hKWl<)8FA3t|)-HrR}qt?1D4SM+YZEt&fJLe{0
zr*#aoV*LF0WUWdP-rm~k`t9xg{qwa#R|yCTHqM_fFDNLu;_55$`AcR>8z!;5d-txj
zF6+vQ#8+F+1Qit-<>lpV$-Law(ZNyw=Iz^?I|>)Cylhnc{oP&dPjcnu<>|jl4zItd
z{U!cY^tPOn-|yGQr`+$8wO$djQmFRVmxXC(XYt6{%-FNXMmR-NXRb(t+LwFP?*n%h
zr9OJ}sO!z;tgRsFo14>%e|}2MySvNP$%!ex{_j>!Bhz|i_dXSM_2m!LZEf#f(VV%o
z{@>r<i?3!?et5uGSy{Oy@9wPfdzHtpWJdOEPCqYJHQ#@()zvGSGv_)svjuL=3OzU9
zK0al>+v3Cz4-T%0+S+yGh)YmV(2uXz<8N-soXlw?I?a#EL3oyRxt^w`CJQ^e_|5Vs
zCj>8DzFhhH?RLh3va+-T4U9G4@0ROZ`F1Dd=El}vkWI_a@1Hw&?#f^z@4~{uFYoS3
zr>Cbgi0Q?6`1$d%^T`+#rcHZTIQ_|E`ImL(ds0tNEByS-_tlk^!72Cm)&3695c%@@
zI{$_B&+qOo&$nF9J$VAtg_b#U<`fhcYkyOjGi6H4^y%RXotBiny%n>+?yu{z48uNI
z>tn~|>(Bi8`MJLP?=w9fWpnfC%Y0{x+2mbWA;_@YZ>~|Omssk*KR<ouT1`E1!ei5>
zO+It`B8$q(j-5Tro1Ohy>Gz~blU9VT7UODNlrVeF_12XquG=endwD6TsV#d@`1n|F
z=EX%vgKyv6SG)VfgT(ao^p~@0+;;BVxh8V+vIiU6+t~#L1sPb_+3O#_d&lRHlcV$a
zcz^oOPfvNI&CaOooV8loJdZ&n^7E}zr&cA*H{g?&mS*FV@o41|-BJJFZgbk%q)$&y
z%2=26oSLdV+sd}P@b|a3O6I>$R>scg5@~RoHfd5&MooLzYTZ!A7w_K1Jvnz}&YU?)
z^){|ApFDjkS|uxYKZMyJ?aU0P`s3&3T2G&8obJV#k<kA>>Hq7g>T~_vmwHY0nK<ca
zL1Ceyk<q3HAJ;@~=HTH;Io!tEBWr!FWoD$9xw*NCl<&gaqB!woN~{YeZq2(pE57dM
z(lc-O?Ahbt?d`n!YEtUb_bdH9Jr7>KeEEQ66q~yG@}T{Ejg5^<mMxPqSL9w2q7_)L
zHC07TO)SUT&(Cf7Wl`%mFNyxWdu{9L>Xs~BI@3zD`_bFCXV1<y=gyt{d6$8xBy)t{
z)~u^s4R?2!Gyl?Vzr8JYarE}QWj?3hJbC`S_|K1zO~<X~_MM$=E-WOJbZE_)@VmQ8
zJNx?dDr{0uiA?cQefaR9+L=>-R)%O985wcOsn@Hk7e6^6SUG=xLSka#ot?$)&h31R
zzvgwmy}kYN-s*DUbTyrcF^nb)UtV4=EH8h)m0LVwV-l;Op`p(li;2(9&Q8wHKR?H^
zSi+(}LDs6|!Kta*Po6$CEPCP*ygWCosJOWD>C|uz4h{tag9%5DxV*c!H#(q#`*75z
z6wbuN#E=#B0gUeM?w2lI`tf3MKi9e<?#G}ja)X!qsajaf@S3W%G5@~Zp~Ht?-rT%=
zWw5ceu$s?<L#^B@>gvYz|7y(g@16Pb@^a>l4T^brd1q!AHp|&o35bauYvmR%C@4ty
z@ZjJwzvu{sqd#tHmrOp+cktl3Ygcwg%mHO>$v@H(5)m2oX+K(8SROrkv?6FJSMKd?
zM^B!7>AF1gTi*SBzBxHMnVFdtRaKYv)mF#E#Q4mecGJttE9vQ}sVONb7q;ie-`bX&
z{c6gYd49_uAL$fc5u#-x#oH@os#W$&^Wz`Cc{Y(LSEnvmpm68T9WJ@~cD1vF)%^nY
zR+Zk`k{SF)E5J#@yRTkt`bzF=UeGdKQ%=0$(t9N=<-3oXsj2AJsN7d3Edqxgf$9K*
z&O3KvY;0|B?kZiqGFZ@wqg$DE0hYQ#!#qSwl#!9qXO6|iD=Rq^TOubj1#krF#q28S
z+_0hEAZlCA$ul#JedqQGIL$ECWM~yoEC2c`^w6P0FK%p9ULC%E+R}$D0*6jK(a~-(
zSo!2hij%W*=Iw23Me3b6J~o}08OD(qG+E78$=Z7Mks~gfHg5)-6u|;E$u#qlN}r6S
zlb09Q!-o$uOr(OBtF#ED`Exlaws`*h{rhqK>(|~sK0NAva~9P9|7TP6<;0atPPiLc
z*w{8@U)THg=H_A0(Z7DnjZ3|pI1;x_S?1@!kvKCaC&!}T0mIkV*Y$5)Tja{^H^<`O
z+UV^kPMtb*^XAPKNiM~fpOcsZI1+`pTARw=-V(hTx7<(m)s>Z>9|;RNad0ce9;gRZ
zp#oxVAO{IJad2Y~Lmc%j$cs)KiaI?a4dfbAAm9`sL6$jF7_xlVt^5p*aRIk)JDvqI
por&Cbamh(gGr_4t{P}+dg<tA><zyP$7#J8BJYD@<);T3K0RTO`2}l3{

diff --git a/doc/sf_and_dist/graphs/jacobi_sn.svg b/doc/sf_and_dist/graphs/jacobi_sn.svg
index 80ee673ec..383f5c285 100644
--- a/doc/sf_and_dist/graphs/jacobi_sn.svg
+++ b/doc/sf_and_dist/graphs/jacobi_sn.svg
@@ -46,7 +46,7 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="81.6" y="204.7" text-anchor="end" font-size="12" font-family="Verdana">0</text>
 <text x="81.6" y="274" text-anchor="end" font-size="12" font-family="Verdana">-0.5</text></g>
 <g id="yLabel">
-<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sn(k, phi)</text></g>
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">jacobi_sn(k, u)</text></g>
 <g id="xLabel">
 <text x="272.8" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">k</text></g>
 <g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M92.6,126.8 L94.37,138.8 L96.13,151.4 L97.9,164.6 L99.67,178.1 L101.4,191.8 L103.2,205.7 L105,219.5 L106.7,233.2 L108.5,246.5 L110.3,259.4 L112,271.8 L113.8,283.4 L115.6,294.2 L117.3,304.2 L119.1,313 L120.9,320.8 L122.6,327.4 L124.4,332.8 L126.2,336.8 L127.9,339.5 L129.7,340.9 L131.5,340.8 L133.2,339.4 L135,336.5 L136.8,332.4 L138.5,326.9 L140.3,320.3 L142.1,312.4 L143.8,303.4 L145.6,293.4 L147.4,282.5 L149.1,270.8 L150.9,258.4 L152.7,245.5 L154.4,232.1 L156.2,218.4 L158,204.6 L159.7,190.7 L161.5,177 L163.3,163.5 L165,150.4 L166.8,137.8 L168.6,125.9 L170.3,114.7 L172.1,104.4 L173.9,95.07 L175.6,86.82 L177.4,79.72 L179.2,73.84 L180.9,69.25 L182.7,65.98 L184.5,64.08 L186.2,63.56 L188,64.42 L189.8,66.67 L191.5,70.26 L193.3,75.18 L195.1,81.36 L196.8,88.76 L198.6,97.29 L200.4,106.9 L202.1,117.4 L203.9,128.8 L205.7,140.9 L207.4,153.6 L209.2,166.8 L211,180.4 L212.7,194.2 L214.5,208 L216.3,221.9 L218,235.5 L219.8,248.7 L221.6,261.6 L223.3,273.8 L225.1,285.3 L226.9,296 L228.6,305.7 L230.4,314.4 L232.2,322 L233.9,328.4 L235.7,333.6 L237.5,337.4 L239.2,339.8 L241,340.9 L242.7,340.7 L244.5,339 L246.3,335.9 L248,331.6 L249.8,325.9 L251.6,319 L253.3,310.9 L255.1,301.8 L256.9,291.6 L258.6,280.6 L260.4,268.8 L262.2,256.3 L263.9,243.3 L265.7,229.8 L267.5,216.1 L269.2,202.3 L271,188.4 L272.8,174.7 L274.5,161.3 L276.3,148.3 L278.1,135.8 L279.8,123.9 L281.6,112.9 L283.4,102.8 L285.1,93.61 L286.9,85.54 L288.7,78.64 L290.4,72.98 L292.2,68.6 L294,65.57 L295.7,63.9 L297.5,63.61 L299.3,64.71 L301,67.18 L302.8,71 L304.6,76.13 L306.3,82.53 L308.1,90.12 L309.9,98.83 L311.6,108.6 L313.4,119.3 L315.2,130.8 L316.9,143 L318.7,155.8 L320.5,169.1 L322.2,182.7 L324,196.5 L325.8,210.4 L327.5,224.2 L329.3,237.7 L331.1,250.9 L332.8,263.7 L334.6,275.8 L336.4,287.2 L338.1,297.7 L339.9,307.3 L341.7,315.8 L343.4,323.2 L345.2,329.4 L347,334.3 L348.7,337.9 L350.5,340.1 L352.3,341 L354,340.5 L355.8,338.6 L357.6,335.3 L359.3,330.7 L361.1,324.8 L362.9,317.7 L364.6,309.5 L366.4,300.2 L368.2,289.8 L369.9,278.7 L371.7,266.7 L373.5,254.1 L375.2,241 L377,227.5 L378.8,213.8 L380.5,199.9 L382.3,186.1 L384.1,172.4 L385.8,159.1 L387.6,146.1 L389.4,133.7 L391.1,122 L392.9,111.1 L394.7,101.1 L396.4,92.17 L398.2,84.3 L400,77.6 L401.7,72.15 L403.5,68 L405.3,65.19 L407,63.75 L408.8,63.7 L410.6,65.03 L412.3,67.73 L414.1,71.77 L415.9,77.12 L417.6,83.72 L419.4,91.5 L421.2,100.4 L422.9,110.3 L424.7,121.1 L426.5,132.8 L428.2,145.1 L430,158 L431.8,171.4 L433.5,185 L435.3,198.8 L437.1,212.7 L438.8,226.5 L440.6,240 L442.4,253.1 L444.1,265.7 L445.9,277.7 " fill="none"/></g>
diff --git a/doc/sf_and_dist/graphs/sf_graphs.cpp b/doc/sf_and_dist/graphs/sf_graphs.cpp
index 24001ac84..9bae8db8e 100644
--- a/doc/sf_and_dist/graphs/sf_graphs.cpp
+++ b/doc/sf_and_dist/graphs/sf_graphs.cpp
@@ -248,7 +248,7 @@ int main()
    double (*f2i)(int, double);
    double (*f3)(double, double, double);
    double (*f4)(double, double, double, double);
-#if 0
+
    f = boost::math::zeta;
    plot.add(f, 1 + find_end_point(f, 0.1, 40.0, false, 1.0), 10, "");
    plot.add(f, -20, 1 + find_end_point(f, -0.1, -40.0, false, 1.0), "");
@@ -575,7 +575,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
-   plot.plot("Jacobi Elliptic sn", "jacobi_sn.svg", "k", "jacobi_sn(k, phi)");
+   plot.plot("Jacobi Elliptic sn", "jacobi_sn.svg", "k", "jacobi_sn(k, u)");
 
    f2 = boost::math::jacobi_cn;
    plot.clear();
@@ -584,7 +584,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
-   plot.plot("Jacobi Elliptic cn", "jacobi_cn.svg", "k", "jacobi_cn(k, phi)");
+   plot.plot("Jacobi Elliptic cn", "jacobi_cn.svg", "k", "jacobi_cn(k, u)");
 
    f2 = boost::math::jacobi_dn;
    plot.clear();
@@ -593,7 +593,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
-   plot.plot("Jacobi Elliptic dn", "jacobi_dn.svg", "k", "jacobi_dn(k, phi)");
+   plot.plot("Jacobi Elliptic dn", "jacobi_dn.svg", "k", "jacobi_dn(k, u)");
 
    f2 = boost::math::jacobi_cd;
    plot.clear();
@@ -602,7 +602,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
-   plot.plot("Jacobi Elliptic cd", "jacobi_cd.svg", "k", "jacobi_cd(k, phi)");
+   plot.plot("Jacobi Elliptic cd", "jacobi_cd.svg", "k", "jacobi_cd(k, u)");
 
    f2 = boost::math::jacobi_cs;
    plot.clear();
@@ -611,7 +611,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), 0.1, 3, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), 0.1, 3, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), 0.1, 3, "k=1");
-   plot.plot("Jacobi Elliptic cs", "jacobi_cs.svg", "k", "jacobi_cs(k, phi)");
+   plot.plot("Jacobi Elliptic cs", "jacobi_cs.svg", "k", "jacobi_cs(k, u)");
 
    f2 = boost::math::jacobi_dc;
    plot.clear();
@@ -620,7 +620,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -10, 10, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -10, 10, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -10, 10, "k=1");
-   plot.plot("Jacobi Elliptic dc", "jacobi_dc.svg", "k", "jacobi_dc(k, phi)");
+   plot.plot("Jacobi Elliptic dc", "jacobi_dc.svg", "k", "jacobi_dc(k, u)");
 
    f2 = boost::math::jacobi_ds;
    plot.clear();
@@ -629,7 +629,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), 0.1, 3, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), 0.1, 3, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), 0.1, 3, "k=1");
-   plot.plot("Jacobi Elliptic ds", "jacobi_ds.svg", "k", "jacobi_ds(k, phi)");
+   plot.plot("Jacobi Elliptic ds", "jacobi_ds.svg", "k", "jacobi_ds(k, u)");
 
    f2 = boost::math::jacobi_nc;
    plot.clear();
@@ -638,7 +638,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -5, 5, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -5, 5, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -5, 5, "k=1");
-   plot.plot("Jacobi Elliptic nc", "jacobi_nc.svg", "k", "jacobi_nc(k, phi)");
+   plot.plot("Jacobi Elliptic nc", "jacobi_nc.svg", "k", "jacobi_nc(k, u)");
 
    f2 = boost::math::jacobi_ns;
    plot.clear();
@@ -647,7 +647,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), 0.1, 4, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), 0.1, 4, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), 0.1, 4, "k=1");
-   plot.plot("Jacobi Elliptic ns", "jacobi_ns.svg", "k", "jacobi_ns(k, phi)");
+   plot.plot("Jacobi Elliptic ns", "jacobi_ns.svg", "k", "jacobi_ns(k, u)");
 
    f2 = boost::math::jacobi_nd;
    plot.clear();
@@ -656,7 +656,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -2, 2, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -2, 2, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -2, 2, "k=1");
-   plot.plot("Jacobi Elliptic nd", "jacobi_nd.svg", "k", "jacobi_nd(k, phi)");
+   plot.plot("Jacobi Elliptic nd", "jacobi_nd.svg", "k", "jacobi_nd(k, u)");
 
    f2 = boost::math::jacobi_sc;
    plot.clear();
@@ -665,7 +665,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -5, 5, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -5, 5, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -5, 5, "k=1");
-   plot.plot("Jacobi Elliptic sc", "jacobi_sc.svg", "k", "jacobi_sc(k, phi)");
+   plot.plot("Jacobi Elliptic sc", "jacobi_sc.svg", "k", "jacobi_sc(k, u)");
 
    f2 = boost::math::jacobi_sd;
    plot.clear();
@@ -674,8 +674,7 @@ int main()
    plot.add(boost::bind(f2, 0.75, _1), -2.5, 2.5, "k=0.75");
    plot.add(boost::bind(f2, 0.95, _1), -2.5, 2.5, "k=0.95");
    plot.add(boost::bind(f2, 1, _1), -2.5, 2.5, "k=1");
-   plot.plot("Jacobi Elliptic sd", "jacobi_sd.svg", "k", "jacobi_sd(k, phi)");
-#endif
+   plot.plot("Jacobi Elliptic sd", "jacobi_sd.svg", "k", "jacobi_sd(k, u)");
 
    f = boost::math::airy_ai;
    plot.clear();
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 52d05e109..84c62d222 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -316,6 +316,8 @@
 </dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
 <dd><dl>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jac_over.html">Overvew of the
+        Jacobi Elliptic Functions</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_elliptic.html">Jacobi
         Elliptic SN, CN and DN</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cd.html">Jacobi Elliptic
@@ -577,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: June 07, 2012 at 12:16:02 GMT</small></p></td>
+<td align="left"><p><small>Last revised: June 12, 2012 at 11:11:36 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index d3e4d8726..fca03bc34 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1303340">
+<div class="section id1299573">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1303340"></a>Function Index</h2></div></div></div>
+<a name="id1299573"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 2b8eaf699..17a4a692f 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1321975">
+<div class="section id1315614">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1321975"></a>Class Index</h2></div></div></div>
+<a name="id1315614"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index ee54d03dc..fc5bfac8b 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1322915">
+<div class="section id1316554">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1322915"></a>Typedef Index</h2></div></div></div>
+<a name="id1316554"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index bd4fe412d..160a63987 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1325825">
+<div class="section id1319464">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1325825"></a>Macro Index</h2></div></div></div>
+<a name="id1319464"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 24c8129f2..da67b1227 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1327871">
+<div class="section id1324787">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1327871"></a>Index</h2></div></div></div>
+<a name="id1324787"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
@@ -2026,6 +2026,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">Overvew of the Jacobi Elliptic Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
@@ -3751,6 +3752,10 @@
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
+<p><span class="index-entry-level-0">Overvew of the Jacobi Elliptic Functions</span></p>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+</li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Owen's T function</span></p>
 <div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
 </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index ea4cac308..f885c7c27 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id832853"></a>
+        <a class="indexterm" name="id827703"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 920f1721b..ea2d8dce2 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id832723"></a>
+        <a class="indexterm" name="id827573"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index f7725eedb..370b4ce1b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -119,6 +119,8 @@
 </dl></dd>
 <dt><span class="section"><a href="special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
 <dd><dl>
+<dt><span class="section"><a href="special/jacobi/jac_over.html">Overvew of the
+        Jacobi Elliptic Functions</a></span></dt>
 <dt><span class="section"><a href="special/jacobi/jacobi_elliptic.html">Jacobi
         Elliptic SN, CN and DN</a></span></dt>
 <dt><span class="section"><a href="special/jacobi/jacobi_cd.html">Jacobi Elliptic
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
index 9ccdff164..6ae3a731f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
@@ -246,7 +246,7 @@
           a minimax rational approximation rescaled so that it is evaluated over
           [-1,1]. Note that while the rational approximation over [0,6] converges
           rapidly to the minimax solution it is rather ill-conditioned in practice.
-          Cody and Thacher <sup>[<a name="math_toolkit.special.expint.expint_i.f0" href="#ftn.math_toolkit.special.expint.expint_i.f0" class="footnote">2</a>]</sup> experienced the same issue and converted the polynomials into
+          Cody and Thacher <sup>[<a name="math_toolkit.special.expint.expint_i.f0" href="#ftn.math_toolkit.special.expint.expint_i.f0" class="footnote">5</a>]</sup> experienced the same issue and converted the polynomials into
           Chebeshev form to ensure stable computation. By experiment we found that
           the polynomials are just as stable in polynomial as Chebyshev form, <span class="emphasis"><em>provided</em></span>
           they are computed over the interval [-1,1].
@@ -276,7 +276,7 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
             W. J. Cody and H. C. Thacher, Jr., Rational Chebyshev approximations
             for the exponential integral E<sub>1</sub>(x), Math. Comp. 22 (1968), 641-649, and
             W. J. Cody and H. C. Thacher, Jr., Chebyshev approximations for the exponential
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
index 700fa1a0e..3f7129dd1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
@@ -7,7 +7,7 @@
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
-<link rel="next" href="jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
+<link rel="next" href="jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
 <table cellpadding="2" width="100%"><tr>
@@ -20,13 +20,15 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jacobi_elliptic.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jac_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_jacobi">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.jacobi"></a><a class="link" href="jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic Functions</a>
 </h3></div></div></div>
 <div class="toc"><dl>
+<dt><span class="section"><a href="jacobi/jac_over.html">Overvew of the
+        Jacobi Elliptic Functions</a></span></dt>
 <dt><span class="section"><a href="jacobi/jacobi_elliptic.html">Jacobi
         Elliptic SN, CN and DN</a></span></dt>
 <dt><span class="section"><a href="jacobi/jacobi_cd.html">Jacobi Elliptic
@@ -66,7 +68,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jacobi_elliptic.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jac_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
new file mode 100644
index 000000000..c89461767
--- /dev/null
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
@@ -0,0 +1,126 @@
+<html>
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
+<title>Overvew of the Jacobi Elliptic Functions</title>
+<link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<link rel="home" href="../../../index.html" title="Math Toolkit">
+<link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="next" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
+</head>
+<body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
+<table cellpadding="2" width="100%"><tr>
+<td valign="top"><img alt="Boost C++ Libraries" width="277" height="86" src="../../../../../../../../boost.png"></td>
+<td align="center"><a href="../../../../../../../../index.html">Home</a></td>
+<td align="center"><a href="../../../../../../../../libs/libraries.htm">Libraries</a></td>
+<td align="center"><a href="http://www.boost.org/users/people.html">People</a></td>
+<td align="center"><a href="http://www.boost.org/users/faq.html">FAQ</a></td>
+<td align="center"><a href="../../../../../../../../more/index.htm">More</a></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+<div class="section math_toolkit_special_jacobi_jac_over">
+<div class="titlepage"><div><div><h4 class="title">
+<a name="math_toolkit.special.jacobi.jac_over"></a><a class="link" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">Overvew of the
+        Jacobi Elliptic Functions</a>
+</h4></div></div></div>
+<p>
+          There are twelve Jacobi Elliptic functions, of which the three copolar
+          functions <span class="emphasis"><em>sn</em></span>, <span class="emphasis"><em>cn</em></span> and <span class="emphasis"><em>dn</em></span>
+          are the most important as the other nine can be computed from these three
+          <sup>[<a name="math_toolkit.special.jacobi.jac_over.f0" href="#ftn.math_toolkit.special.jacobi.jac_over.f0" class="footnote">2</a>]</sup> <sup>[<a name="math_toolkit.special.jacobi.jac_over.f1" href="#ftn.math_toolkit.special.jacobi.jac_over.f1" class="footnote">3</a>]</sup> <sup>[<a name="math_toolkit.special.jacobi.jac_over.f2" href="#ftn.math_toolkit.special.jacobi.jac_over.f2" class="footnote">4</a>]</sup>.
+        </p>
+<p>
+          These functions each take two arguments: a parameter, and a variable as
+          described below.
+        </p>
+<p>
+          Like all elliptic functions these can be parameterised in a number of ways:
+        </p>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
+              In terms of a parameter <span class="emphasis"><em>m</em></span>.
+            </li>
+<li class="listitem">
+              In terms of the elliptic modulus <span class="emphasis"><em>k</em></span> where <span class="emphasis"><em>m
+              = k<sup>2</sup></em></span>.
+            </li>
+<li class="listitem">
+              In terms of the modular angle &#945;, where <span class="emphasis"><em>m = sin<sup>2</sup>&#945;</em></span>.
+            </li>
+</ul></div>
+<p>
+          In our implementation, these functions all take the elliptic modulus <span class="emphasis"><em>k</em></span>
+          as the parameter.
+        </p>
+<p>
+          In addition the variable <span class="emphasis"><em>u</em></span> is sometimes expressed
+          as an amplitude &#966;, in our implementation we always use <span class="emphasis"><em>u</em></span>.
+        </p>
+<p>
+          Finally note that our functions all take the elliptic modulus as the first
+          argument - this is for alignment with the Elliptic Integrals.
+        </p>
+<p>
+          There are twenve functions for computing the twelve individual Jacobi elliptic
+          functions: <a class="link" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">jacobi_cd</a>,
+          <a class="link" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">jacobi_cn</a>,
+          <a class="link" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">jacobi_cs</a>,
+          <a class="link" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">jacobi_dc</a>,
+          <a class="link" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">jacobi_dn</a>,
+          <a class="link" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">jacobi_ds</a>,
+          <a class="link" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">jacobi_nc</a>,
+          <a class="link" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">jacobi_nd</a>,
+          <a class="link" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">jacobi_ns</a>,
+          <a class="link" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">jacobi_sc</a>,
+          <a class="link" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">jacobi_sd</a>
+          and <a class="link" href="jacobi_sn.html" title="Jacobi Elliptic Function sn">jacobi_sn</a>.
+        </p>
+<p>
+          They are all called as for example:
+        </p>
+<pre class="programlisting"><span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">k</span><span class="special">,</span> <span class="identifier">u</span><span class="special">);</span>
+</pre>
+<p>
+          Note however that these individual functions are all really thin wrappers
+          around the function <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>
+          which calculates the three copolar functions <span class="emphasis"><em>sn</em></span>,
+          <span class="emphasis"><em>cn</em></span> and <span class="emphasis"><em>dn</em></span> in a single function
+          call. Thus if you need more than one of these functions for a given set
+          of arguments, it's most efficient to use <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>.
+        </p>
+<div class="footnotes">
+<br><hr width="100" align="left">
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
+            <a href="http://en.wikipedia.org/wiki/Jacobi_elliptic_functions" target="_top">Wikipedia:
+            Jacobi elliptic functions</a>
+          </p></div>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
+            <a href="http://mathworld.wolfram.com/JacobiEllipticFunctions.html" target="_top">Weisstein,
+            Eric W. "Jacobi Elliptic Functions." From MathWorld - A Wolfram
+            Web Resource.</a>
+          </p></div>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
+            <a href="http://dlmf.nist.gov/22" target="_top">Digital Library of Mathematical
+            Functions: Jacobian Elliptic Functions</a>
+          </p></div>
+</div>
+</div>
+<table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
+<td align="left"></td>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
+      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+        Distributed under the Boost Software License, Version 1.0. (See accompanying
+        file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
+      </p>
+</div></td>
+</tr></table>
+<hr>
+<div class="spirit-nav">
+<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+</div>
+</body>
+</html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
index 4f9dd1c35..a8ff7ac01 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>cd(x, k) = cn(x, k) / dn(x, k)</em></span>
+          <span class="emphasis"><em>cd(u, k) = cn(u, k) / dn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cd.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
index 99b359055..d2ead927a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
index c3f21dd40..890854164 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_cs</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>cs(x, k) = cn(x, k) / sn(x, k)</em></span>
+          <span class="emphasis"><em>cs(u, k) = cn(u, k) / sn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_cs.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
index 9936e4e77..ba4d98855 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>dc(x, k) = dn(x, k) / cn(x, k)</em></span>
+          <span class="emphasis"><em>dc(u, k) = dn(u, k) / cn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_dc.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
index 5d9e23f93..0afcd41c3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_dn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
index 266cff709..81fa28194 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ds</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>ds(x, k) = dn(x, k) / sn(x, k)</em></span>
+          <span class="emphasis"><em>ds(u, k) = dn(u, k) / sn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_ds.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
index 42584a0f1..fdf945765 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -6,7 +6,7 @@
 <meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
-<link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
+<link rel="prev" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">
 <link rel="next" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
 </head>
 <body bgcolor="white" text="black" link="#0000FF" vlink="#840084" alink="#0000FF">
@@ -20,7 +20,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="jac_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 <div class="section math_toolkit_special_jacobi_jacobi_elliptic">
 <div class="titlepage"><div><div><h4 class="title">
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">phi</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">u</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">phi</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_elliptic</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">u</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pcn</span><span class="special">,</span> <span class="identifier">T</span><span class="special">*</span> <span class="identifier">pdn</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -53,11 +53,11 @@
         </h6>
 <p>
           The function <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>
-          calculates the three copolar Jacobi elliptic functions <span class="emphasis"><em>sn(&#966;, k)</em></span>,
-          <span class="emphasis"><em>cn(&#966;, k)</em></span> and <span class="emphasis"><em>dn(&#966;, k)</em></span>. The returned
-          value is <span class="emphasis"><em>sn(&#966;, k)</em></span>, and if provided, <span class="emphasis"><em>*pcn</em></span>
-          is set to <span class="emphasis"><em>cn(&#966;, k)</em></span>, and <span class="emphasis"><em>*pdn</em></span> is
-          set to <span class="emphasis"><em>dn(&#966;, k)</em></span>.
+          calculates the three copolar Jacobi elliptic functions <span class="emphasis"><em>sn(u,
+          k)</em></span>, <span class="emphasis"><em>cn(u, k)</em></span> and <span class="emphasis"><em>dn(u, k)</em></span>.
+          The returned value is <span class="emphasis"><em>sn(u, k)</em></span>, and if provided,
+          <span class="emphasis"><em>*pcn</em></span> is set to <span class="emphasis"><em>cn(u, k)</em></span>, and
+          <span class="emphasis"><em>*pdn</em></span> is set to <span class="emphasis"><em>dn(u, k)</em></span>.
         </p>
 <p>
           The functions are defined as follows, given:
@@ -108,13 +108,13 @@
             as either:
           </p>
 <p>
-            sn(&#966;, k)
+            sn(u, k)
           </p>
 <p>
-            sn(&#966; \ &#945;)
+            sn(u \ &#945;)
           </p>
 <p>
-            sn(&#966;| m)
+            sn(u| m)
           </p>
 <p>
             To further complicate matters, some texts refer to the <span class="emphasis"><em>complement
@@ -186,12 +186,12 @@
                 </th>
 <th>
                   <p>
-                    &#966; &lt; 1
+                    u &lt; 1
                   </p>
                 </th>
 <th>
                   <p>
-                    Large &#966;
+                    Large u
                   </p>
                 </th>
 </tr></thead>
@@ -270,10 +270,10 @@
           <span class="emphasis"><em>sn(0, k) = 0</em></span> and <span class="emphasis"><em>cn(0, k) = dn(0, k) = 1</em></span>.
         </p>
 <p>
-          <span class="emphasis"><em>sn(x, 0) = sin(x), cn(x, 0) = cos(x) and dn(x, 0) = 1</em></span>.
+          <span class="emphasis"><em>sn(u, 0) = sin(u), cn(u, 0) = cos(u) and dn(u, 0) = 1</em></span>.
         </p>
 <p>
-          <span class="emphasis"><em>sn(x, 1) = tanh(x), cn(x, 1) = dn(x, 1) = 1 / cosh(x)</em></span>.
+          <span class="emphasis"><em>sn(u, 1) = tanh(u), cn(u, 1) = dn(u, 1) = 1 / cosh(u)</em></span>.
         </p>
 <p>
           And for <span class="emphasis"><em>k<sup>4</sup> &lt; &#949;</em></span> we have:
@@ -297,7 +297,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav">
-<a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
+<a accesskey="p" href="jac_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
 </body>
 </html>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
index 298eedb86..4d0137f48 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>nc(x, k) = 1 / cn(x, k)</em></span>
+          <span class="emphasis"><em>nc(u, k) = 1 / cn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_nc.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
index a04fb1141..c094ae4e1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_nd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>nd(x, k) = 1 / dn(x, k)</em></span>
+          <span class="emphasis"><em>nd(u, k) = 1 / dn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_nd.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
index f7e362afd..4ff7a5024 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_ns</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>ns(x, k) = 1 / sn(x, k)</em></span>
+          <span class="emphasis"><em>ns(u, k) = 1 / sn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_ns.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
index 3d044a2d5..2c4a68220 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sc</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>sc(x, k) = sn(x, k) / cn(x, k)</em></span>
+          <span class="emphasis"><em>sc(u, k) = sn(u, k) / cn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sc.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
index d90cc1fc4..54233b2cc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sd</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
@@ -64,7 +64,7 @@
           with:
         </p>
 <p>
-          <span class="emphasis"><em>sd(x, k) = sn(x, k) / dn(x, k)</em></span>
+          <span class="emphasis"><em>sd(u, k) = sn(u, k) / dn(u, k)</em></span>
         </p>
 <p>
           <span class="inlinemediaobject"><img src="../../../../graphs/jacobi_sd.png" align="middle"></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
index a25daf612..9ed44383d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
@@ -40,10 +40,10 @@
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span> <span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span> <span class="special">{</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">);</span>
 
  <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">U</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Policy</span><span class="special">&gt;</span>
- <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">theta</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
+ <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">jacobi_sn</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">k</span><span class="special">,</span> <span class="identifier">U</span> <span class="identifier">u</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">Policy</span><span class="special">&amp;</span> <span class="identifier">pol</span><span class="special">);</span>
 
 <span class="special">}}</span> <span class="comment">// namespaces</span>
 </pre>
diff --git a/doc/sf_and_dist/jacobi_elliptic.qbk b/doc/sf_and_dist/jacobi_elliptic.qbk
index 3c6413a67..f75d8b402 100644
--- a/doc/sf_and_dist/jacobi_elliptic.qbk
+++ b/doc/sf_and_dist/jacobi_elliptic.qbk
@@ -7,6 +7,42 @@ LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
 
 [section:jacobi Jacobi Elliptic Functions]
 
+[section:jac_over Overvew of the Jacobi Elliptic Functions]
+
+There are twelve Jacobi Elliptic functions, of which the three copolar functions ['sn], ['cn] and ['dn] are the most important
+as the other nine can be computed from these three
+[footnote [@http://en.wikipedia.org/wiki/Jacobi_elliptic_functions Wikipedia: Jacobi elliptic functions]]
+[footnote [@http://mathworld.wolfram.com/JacobiEllipticFunctions.html Weisstein, Eric W. "Jacobi Elliptic Functions." From MathWorld - A Wolfram Web Resource.]]
+[footnote [@http://dlmf.nist.gov/22 Digital Library of Mathematical Functions: Jacobian Elliptic Functions]].
+
+These functions each take two arguments: a parameter, and a variable as described below.
+
+Like all elliptic functions these can be parameterised in a number of ways:
+
+* In terms of a parameter ['m].
+* In terms of the elliptic modulus ['k] where ['m = k[super 2]].
+* In terms of the modular angle [alpha], where ['m = sin[super 2][alpha]].
+
+In our implementation, these functions all take the elliptic modulus /k/ as the parameter.
+
+In addition the variable /u/ is sometimes expressed as an amplitude [phi], in our implementation we always use /u/.
+
+Finally note that our functions all take the elliptic modulus as the first argument - this is for alignment with
+the Elliptic Integrals.
+
+There are twenve functions for computing the twelve individual Jacobi elliptic functions: __jacobi_cd, __jacobi_cn, __jacobi_cs,
+__jacobi_dc, __jacobi_dn, __jacobi_ds, __jacobi_nc, __jacobi_nd, __jacobi_ns, __jacobi_sc, __jacobi_sd and __jacobi_sn.
+
+They are all called as for example:
+
+   jacobi_cs(k, u);
+
+Note however that these individual functions are all really thin wrappers around the function __jacobi_elliptic which calculates
+the three copolar functions ['sn], ['cn] and ['dn] in a single function call.  Thus if you need more than one of these functions
+for a given set of arguments, it's most efficient to use __jacobi_elliptic.
+
+[endsect]
+
 [section:jacobi_elliptic Jacobi Elliptic SN, CN and DN]
 
 [heading Synopsis]
@@ -18,19 +54,19 @@ LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
   namespace boost { namespace math {
 
    template <class T>
-   ``__sf_result`` jacobi_elliptic(T k, T phi, T* pcn, T* pdn);
+   ``__sf_result`` jacobi_elliptic(T k, T u, T* pcn, T* pdn);
 
    template <class T, class Policy>
-   ``__sf_result`` jacobi_elliptic(T k, T phi, T* pcn, T* pdn, const Policy&);
+   ``__sf_result`` jacobi_elliptic(T k, T u, T* pcn, T* pdn, const Policy&);
 
   }} // namespaces
   
 [heading Description]
 
 The function __jacobi_elliptic calculates the three copolar Jacobi elliptic functions
-['sn([phi], k)], ['cn([phi], k)] and ['dn([phi], k)].  The returned value is 
-['sn([phi], k)], and if provided, ['*pcn] is
-set to ['cn([phi], k)], and ['*pdn] is set to ['dn([phi], k)].
+['sn(u, k)], ['cn(u, k)] and ['dn(u, k)].  The returned value is 
+['sn(u, k)], and if provided, ['*pcn] is
+set to ['cn(u, k)], and ['*pdn] is set to ['dn(u, k)].
 
 The functions are defined as follows, given:
 
@@ -58,11 +94,11 @@ m = k[super 2] = sin[super 2][alpha]
 So that the function ['sn] (for example) may be expressed as
 either:
 
-sn([phi], k)
+sn(u, k)
 
-sn([phi] \\ [alpha])
+sn(u \\ [alpha])
 
-sn([phi]| m)
+sn(u| m)
 
 To further complicate matters, some texts refer to the ['complement
 of the parameter m], or 1 - m, where:
@@ -97,7 +133,7 @@ system are given as narrower types have __zero_error.  All values
 are relative errors in units of epsilon.
 
 [table Errors Rates in the Jacobi Elliptic Functions
-[[Significand Size] [Platform and Compiler] [[phi] < 1] [Large [phi]] ]
+[[Significand Size] [Platform and Compiler] [u < 1] [Large u] ]
 [[53] [Win32 / Visual C++ 8.0] [Peak=2 Mean=0.5] [Peak=44000 Mean=2500] ]
 [[64] [Ubuntu Linux / G++ 4.7] [Peak=2.0 Mean=0.5] [Peak=25000 Mean=1500]  ]
 ]
@@ -120,9 +156,9 @@ Then filter off the special cases:
 
 ['sn(0, k) = 0] and ['cn(0, k) = dn(0, k) = 1].
 
-['sn(x, 0) = sin(x), cn(x, 0) = cos(x) and dn(x, 0) = 1].
+['sn(u, 0) = sin(u), cn(u, 0) = cos(u) and dn(u, 0) = 1].
 
-['sn(x, 1) = tanh(x), cn(x, 1) = dn(x, 1) = 1 / cosh(x)].
+['sn(u, 1) = tanh(u), cn(u, 1) = dn(u, 1) = 1 / cosh(u)].
 
 And for ['k[super 4] < [epsilon]] we have:
 
@@ -143,10 +179,10 @@ Otherwise the values are calculated using the method of [@http://dlmf.nist.gov/2
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_cd(T k, U theta);
+   ``__sf_result`` jacobi_cd(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_cd(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_cd(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -158,7 +194,7 @@ This function returns the Jacobi elliptic function ['cd].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['cd(x, k) = cn(x, k) / dn(x, k)]
+['cd(u, k) = cn(u, k) / dn(u, k)]
 
 [graph jacobi_cd]
 
@@ -175,10 +211,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_cn(T k, U theta);
+   ``__sf_result`` jacobi_cn(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_cn(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_cn(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -205,10 +241,10 @@ This function is a trivial wrapper around __jacobi_elliptic.
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_cs(T k, U theta);
+   ``__sf_result`` jacobi_cs(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_cs(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_cs(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -220,7 +256,7 @@ This function returns the Jacobi elliptic function ['cs].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['cs(x, k) = cn(x, k) / sn(x, k)]
+['cs(u, k) = cn(u, k) / sn(u, k)]
 
 [graph jacobi_cs]
 
@@ -237,10 +273,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_dc(T k, U theta);
+   ``__sf_result`` jacobi_dc(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_dc(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_dc(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -252,7 +288,7 @@ This function returns the Jacobi elliptic function ['dc].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['dc(x, k) = dn(x, k) / cn(x, k)]
+['dc(u, k) = dn(u, k) / cn(u, k)]
 
 [graph jacobi_dc]
 
@@ -269,10 +305,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_dn(T k, U theta);
+   ``__sf_result`` jacobi_dn(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_dn(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_dn(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -299,10 +335,10 @@ This function is a trivial wrapper around __jacobi_elliptic.
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_ds(T k, U theta);
+   ``__sf_result`` jacobi_ds(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_ds(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_ds(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -314,7 +350,7 @@ This function returns the Jacobi elliptic function ['ds].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['ds(x, k) = dn(x, k) / sn(x, k)]
+['ds(u, k) = dn(u, k) / sn(u, k)]
 
 [graph jacobi_ds]
 
@@ -331,10 +367,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_nc(T k, U theta);
+   ``__sf_result`` jacobi_nc(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_nc(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_nc(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -346,7 +382,7 @@ This function returns the Jacobi elliptic function ['nc].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['nc(x, k) = 1 / cn(x, k)]
+['nc(u, k) = 1 / cn(u, k)]
 
 [graph jacobi_nc]
 
@@ -363,10 +399,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_nd(T k, U theta);
+   ``__sf_result`` jacobi_nd(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_nd(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_nd(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -378,7 +414,7 @@ This function returns the Jacobi elliptic function ['nd].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['nd(x, k) = 1 / dn(x, k)]
+['nd(u, k) = 1 / dn(u, k)]
 
 [graph jacobi_nd]
 
@@ -395,10 +431,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_ns(T k, U theta);
+   ``__sf_result`` jacobi_ns(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_ns(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_ns(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -410,7 +446,7 @@ This function returns the Jacobi elliptic function ['ns].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['ns(x, k) = 1 / sn(x, k)]
+['ns(u, k) = 1 / sn(u, k)]
 
 [graph jacobi_ns]
 
@@ -427,10 +463,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_sc(T k, U theta);
+   ``__sf_result`` jacobi_sc(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_sc(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_sc(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -442,7 +478,7 @@ This function returns the Jacobi elliptic function ['sc].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['sc(x, k) = sn(x, k) / cn(x, k)]
+['sc(u, k) = sn(u, k) / cn(u, k)]
 
 [graph jacobi_sc]
 
@@ -459,10 +495,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_sd(T k, U theta);
+   ``__sf_result`` jacobi_sd(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_sd(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_sd(T k, U u, const Policy& pol);
 
   }} // namespaces
   
@@ -474,7 +510,7 @@ This function returns the Jacobi elliptic function ['sd].
 
 This function is a trivial wrapper around __jacobi_elliptic, with:
 
-['sd(x, k) = sn(x, k) / dn(x, k)]
+['sd(u, k) = sn(u, k) / dn(u, k)]
 
 [graph jacobi_sd]
 
@@ -491,10 +527,10 @@ This function is a trivial wrapper around __jacobi_elliptic, with:
   namespace boost { namespace math {
 
    template <class T, class U>
-   ``__sf_result`` jacobi_sn(T k, U theta);
+   ``__sf_result`` jacobi_sn(T k, U u);
 
    template <class T, class U, class Policy>
-   ``__sf_result`` jacobi_sn(T k, U theta, const Policy& pol);
+   ``__sf_result`` jacobi_sn(T k, U u, const Policy& pol);
 
   }} // namespaces
   
diff --git a/doc/sf_and_dist/math.qbk b/doc/sf_and_dist/math.qbk
index 9f74208ee..f1191155b 100644
--- a/doc/sf_and_dist/math.qbk
+++ b/doc/sf_and_dist/math.qbk
@@ -165,6 +165,18 @@ and use the function's name as the link text.]
 
 [/Jacobi Elliptic Functions]
 [def __jacobi_elliptic [link math_toolkit.special.jacobi.jacobi_elliptic jacobi_elliptic]]
+[def __jacobi_cd [link math_toolkit.special.jacobi.jacobi_cd jacobi_cd]]
+[def __jacobi_cn [link math_toolkit.special.jacobi.jacobi_cn jacobi_cn]]
+[def __jacobi_cs [link math_toolkit.special.jacobi.jacobi_cs jacobi_cs]]
+[def __jacobi_dc [link math_toolkit.special.jacobi.jacobi_dc jacobi_dc]]
+[def __jacobi_dn [link math_toolkit.special.jacobi.jacobi_dn jacobi_dn]]
+[def __jacobi_ds [link math_toolkit.special.jacobi.jacobi_ds jacobi_ds]]
+[def __jacobi_nd [link math_toolkit.special.jacobi.jacobi_nd jacobi_nd]]
+[def __jacobi_nc [link math_toolkit.special.jacobi.jacobi_nc jacobi_nc]]
+[def __jacobi_ns [link math_toolkit.special.jacobi.jacobi_ns jacobi_ns]]
+[def __jacobi_sd [link math_toolkit.special.jacobi.jacobi_sd jacobi_sd]]
+[def __jacobi_sn [link math_toolkit.special.jacobi.jacobi_sn jacobi_sn]]
+[def __jacobi_sc [link math_toolkit.special.jacobi.jacobi_sc jacobi_sc]]
 
 [/sinus cardinals]
 [def __sinc_pi  [link math_toolkit.special.sinc.sinc_pi sinc_pi]]

From 26d92a55f006070a26df3f7b7451d839ec423b3a Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 21 Jun 2012 09:18:47 +0000
Subject: [PATCH 039/115] Add missing include guards. Fixes #7001.

[SVN r79027]
---
 include/boost/math/distributions/logistic.hpp | 4 ++++
 1 file changed, 4 insertions(+)

diff --git a/include/boost/math/distributions/logistic.hpp b/include/boost/math/distributions/logistic.hpp
index 2fa18535f..f372faf6e 100644
--- a/include/boost/math/distributions/logistic.hpp
+++ b/include/boost/math/distributions/logistic.hpp
@@ -5,6 +5,9 @@
 // (See accompanying file LICENSE_1_0.txt
 // or copy at http://www.boost.org/LICENSE_1_0.txt)
 
+#ifndef BOOST_MATH_DISTRIBUTIONS_LOGISTIC
+#define BOOST_MATH_DISTRIBUTIONS_LOGISTIC
+
 #include <boost/math/distributions/fwd.hpp>
 #include <boost/math/distributions/detail/common_error_handling.hpp>
 #include <boost/math/distributions/complement.hpp>
@@ -287,3 +290,4 @@ namespace boost { namespace math {
 // Must come at the end:
 #include <boost/math/distributions/detail/derived_accessors.hpp>
 
+#endif // BOOST_MATH_DISTRIBUTIONS_LOGISTIC

From 19f78ac0ac6649602824a300c3d6dce0e9efeac9 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 28 Jun 2012 12:09:09 +0000
Subject: [PATCH 040/115] Fix actual and potential integer divisions when using
 integer constants. Fixes #7024.

[SVN r79154]
---
 include/boost/math/bindings/e_float.hpp                   | 2 +-
 include/boost/math/bindings/mpfr.hpp                      | 2 +-
 include/boost/math/bindings/mpreal.hpp                    | 2 +-
 include/boost/math/special_functions/airy.hpp             | 8 ++++----
 .../math/special_functions/detail/bessel_jy_series.hpp    | 2 +-
 5 files changed, 8 insertions(+), 8 deletions(-)

diff --git a/include/boost/math/bindings/e_float.hpp b/include/boost/math/bindings/e_float.hpp
index d7f9a7350..b1dd7dc1d 100644
--- a/include/boost/math/bindings/e_float.hpp
+++ b/include/boost/math/bindings/e_float.hpp
@@ -714,7 +714,7 @@ boost::math::ef::e_float bessel_i0(boost::math::ef::e_float x)
     }
     else                                // x in (15, \infty)
     {
-        boost::math::ef::e_float y = 1 / x - 1 / 15;
+        boost::math::ef::e_float y = 1 / x - boost::math::ef::e_float(1) / 15;
         r = evaluate_polynomial(P2, y) / evaluate_polynomial(Q2, y);
         factor = exp(x) / sqrt(x);
         value = factor * r;
diff --git a/include/boost/math/bindings/mpfr.hpp b/include/boost/math/bindings/mpfr.hpp
index e5c6ba071..679b83e35 100644
--- a/include/boost/math/bindings/mpfr.hpp
+++ b/include/boost/math/bindings/mpfr.hpp
@@ -771,7 +771,7 @@ inline mpfr_class bessel_i0(mpfr_class x)
     }
     else                                // x in (15, \infty)
     {
-        mpfr_class y = 1 / x - 1 / 15;
+        mpfr_class y = 1 / x - mpfr_class(1) / 15;
         r = evaluate_polynomial(P2, y) / evaluate_polynomial(Q2, y);
         factor = exp(x) / sqrt(x);
         value = factor * r;
diff --git a/include/boost/math/bindings/mpreal.hpp b/include/boost/math/bindings/mpreal.hpp
index 82f7950b9..b63c024f2 100644
--- a/include/boost/math/bindings/mpreal.hpp
+++ b/include/boost/math/bindings/mpreal.hpp
@@ -802,7 +802,7 @@ mpfr::mpreal bessel_i0(mpfr::mpreal x)
     }
     else                                // x in (15, \infty)
     {
-        mpfr::mpreal y = 1 / x - 1 / 15;
+        mpfr::mpreal y = 1 / x - mpfr::mpreal(1) / 15;
         r = evaluate_polynomial(P2, y) / evaluate_polynomial(Q2, y);
         factor = exp(x) / sqrt(x);
         value = factor * r;
diff --git a/include/boost/math/special_functions/airy.hpp b/include/boost/math/special_functions/airy.hpp
index 408cf6758..86d3c0b5a 100644
--- a/include/boost/math/special_functions/airy.hpp
+++ b/include/boost/math/special_functions/airy.hpp
@@ -21,7 +21,7 @@ T airy_ai_imp(T x, const Policy& pol)
 
    if(x < 0)
    {
-      T p = -x * sqrt(-x) * 2 / 3;
+      T p = (-x * sqrt(-x) * 2) / 3;
       T v = T(1) / 3;
       T j1 = boost::math::cyl_bessel_j(v, p, pol);
       T j2 = boost::math::cyl_bessel_j(-v, p, pol);
@@ -59,7 +59,7 @@ T airy_bi_imp(T x, const Policy& pol)
 
    if(x < 0)
    {
-      T p = -x * sqrt(-x) * 2 / 3;
+      T p = (-x * sqrt(-x) * 2) / 3;
       T v = T(1) / 3;
       T j1 = boost::math::cyl_bessel_j(v, p, pol);
       T j2 = boost::math::cyl_bessel_j(-v, p, pol);
@@ -92,7 +92,7 @@ T airy_ai_prime_imp(T x, const Policy& pol)
 
    if(x < 0)
    {
-      T p = -x * sqrt(-x) * 2 / 3;
+      T p = (-x * sqrt(-x) * 2) / 3;
       T v = T(2) / 3;
       T j1 = boost::math::cyl_bessel_j(v, p, pol);
       T j2 = boost::math::cyl_bessel_j(-v, p, pol);
@@ -127,7 +127,7 @@ T airy_bi_prime_imp(T x, const Policy& pol)
 
    if(x < 0)
    {
-      T p = -x * sqrt(-x) * 2 / 3;
+      T p = (-x * sqrt(-x) * 2) / 3;
       T v = T(2) / 3;
       T j1 = boost::math::cyl_bessel_j(v, p, pol);
       T j2 = boost::math::cyl_bessel_j(-v, p, pol);
diff --git a/include/boost/math/special_functions/detail/bessel_jy_series.hpp b/include/boost/math/special_functions/detail/bessel_jy_series.hpp
index b926366eb..a9e6d71cc 100644
--- a/include/boost/math/special_functions/detail/bessel_jy_series.hpp
+++ b/include/boost/math/special_functions/detail/bessel_jy_series.hpp
@@ -235,7 +235,7 @@ T bessel_yn_small_z(int n, T z, T* scale, const Policy& pol)
    {
       return (z * z) / (4 * constants::pi<T>()) * log(z / 2) 
          - (4 / (constants::pi<T>() * z * z)) 
-         - ((z * z) / (8 * constants::pi<T>())) * (3/2 - 2 * constants::euler<T>());
+         - ((z * z) / (8 * constants::pi<T>())) * (T(3)/2 - 2 * constants::euler<T>());
    }
    else
    {

From e339ad75d2aa1ce014b042b3318d572dba898820 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 4 Jul 2012 13:58:56 +0000
Subject: [PATCH 041/115] Two temporary tests for which platforms provide
 numeric_limits max_digits10 and if BOOST_NO_NUMERIC_LIMITS_LOWEST is a
 suitable macro to check that max_digtsi10 is implemented before using in
 Boost.Test for radix10 when the Kahan formula is not applicable.

[SVN r79260]
---
 test/Jamfile.v2              |  3 ++
 test/ztest_max_digits10.cpp  | 66 ++++++++++++++++++++++++++++++++++++
 test/zztest_max_digits10.cpp | 66 ++++++++++++++++++++++++++++++++++++
 3 files changed, 135 insertions(+)
 create mode 100644 test/ztest_max_digits10.cpp
 create mode 100644 test/zztest_max_digits10.cpp

diff --git a/test/Jamfile.v2 b/test/Jamfile.v2
index a0374bd19..6c778f8e9 100644
--- a/test/Jamfile.v2
+++ b/test/Jamfile.v2
@@ -827,6 +827,9 @@ compile mpreal_concept_check.cpp : [ check-target-builds ../config//has_mpreal :
 compile e_float_concept_check.cpp : [ check-target-builds ../config//has_e_float : : <build>no ] ;
 compile test_common_factor_gmpxx.cpp : [ check-target-builds ../config//has_gmpxx : : <build>no ] ;
 
+run ztest_max_digits10.cpp ;
+run zztest_max_digits10.cpp ;
+
 build-project ../example ;
 
 
diff --git a/test/ztest_max_digits10.cpp b/test/ztest_max_digits10.cpp
new file mode 100644
index 000000000..29ef30d48
--- /dev/null
+++ b/test/ztest_max_digits10.cpp
@@ -0,0 +1,66 @@
+
+ // Copyright 2010 Paul A. Bristow
+//
+// Distributed under the Boost Software License, Version 1.0. (See
+// accompanying file LICENSE_1_0.txt or copy at
+// http://www.boost.org/LICENSE_1_0.txt)
+
+/* Temporary test program to discover which platforms support
+
+numeric_limits
+
+digits10 and
+
+new max_digits10.
+
+This is needed to produce or select a macro to avoid compilation failure in Boost.Test
+for platforms that do not include either or both of these.
+
+BOOST_NO_NUMERIC_LIMITS_LOWEST may be suitable?
+
+[Boost C++ Libraries]
+
+#5758: Boost.Test Floating-point comparison diagnostic output does not support radix 10.
+
+*/
+
+#include <boost/config.hpp>
+#include <boost/version.hpp>
+
+#include <iostream>
+#include <limits>
+
+int main()
+{
+   std::cout  << "Platform: " << BOOST_PLATFORM            << '\n'
+        << "Compiler: " << BOOST_COMPILER            << '\n'
+        << "STL     : " << BOOST_STDLIB              << '\n'
+        << "Boost   : " << BOOST_VERSION/100000      << "."
+                        << BOOST_VERSION/100 % 1000  << "."
+                        << BOOST_VERSION % 100       << std::endl;
+
+   int digits10 = std::numeric_limits<double>::digits10;
+   int max_digits10 = std::numeric_limits<double>::max_digits10;
+
+   std::cout << "std::numeric_limits<double>::digits10 = " << std::numeric_limits<double>::digits10 << std::endl;
+
+   std::cout << "std::numeric_limits<double>::max_digits10 = " << std::numeric_limits<double>::max_digits10 << std::endl;
+
+
+} // int main()
+
+/*
+
+Output:
+
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\ztest_max_digits10.exe"
+  Platform: Win32
+  Compiler: Microsoft Visual C++ version 10.0
+  STL     : Dinkumware standard library version 520
+  Boost   : 1.50.0
+  std::numeric_limits<double>::digits10 = 15
+  std::numeric_limits<double>::max_digits10 = 17
+
+
+
+*/
diff --git a/test/zztest_max_digits10.cpp b/test/zztest_max_digits10.cpp
new file mode 100644
index 000000000..ddefd76e1
--- /dev/null
+++ b/test/zztest_max_digits10.cpp
@@ -0,0 +1,66 @@
+
+ // Copyright 2010 Paul A. Bristow
+//
+// Distributed under the Boost Software License, Version 1.0. (See
+// accompanying file LICENSE_1_0.txt or copy at
+// http://www.boost.org/LICENSE_1_0.txt)
+
+/* Temporary test program to discover which platforms support
+
+numeric_limits
+
+digits10 and
+
+new max_digits10.
+
+This is needed to produce or select a macro to avoid compilation failure in Boost.Test
+for platforms that do not include either or both of these.
+
+BOOST_NO_NUMERIC_LIMITS_LOWEST may be suitable and is tested here.
+
+[Boost C++ Libraries]
+
+#5758: Boost.Test Floating-point comparison diagnostic output does not support radix 10.
+
+*/
+
+#include <boost/config.hpp>
+#include <boost/version.hpp>
+
+#include <iostream>
+#include <limits>
+
+int main()
+{
+   std::cout  << "Platform: " << BOOST_PLATFORM            << '\n'
+        << "Compiler: " << BOOST_COMPILER            << '\n'
+        << "STL     : " << BOOST_STDLIB              << '\n'
+        << "Boost   : " << BOOST_VERSION/100000      << "."
+                        << BOOST_VERSION/100 % 1000  << "."
+                        << BOOST_VERSION % 100       << std::endl;
+
+   int digits10 = std::numeric_limits<double>::digits10;
+   std::cout << "std::numeric_limits<double>::digits10 = " << std::numeric_limits<double>::digits10 << std::endl;
+
+#ifndef BOOST_NO_NUMERIC_LIMITS_LOWEST
+   int max_digits10 = std::numeric_limits<double>::max_digits10;
+   std::cout << "std::numeric_limits<double>::max_digits10 = " << std::numeric_limits<double>::max_digits10 << std::endl;
+#endif
+
+} // int main()
+
+/*
+
+Output:
+
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\ztest_max_digits10.exe"
+  Platform: Win32
+  Compiler: Microsoft Visual C++ version 10.0
+  STL     : Dinkumware standard library version 520
+  Boost   : 1.50.0
+  std::numeric_limits<double>::digits10 = 15
+  std::numeric_limits<double>::max_digits10 = 17
+
+
+
+*/

From 629db841745f764843501f4a46be2ea810d2c1ce Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 6 Jul 2012 16:17:39 +0000
Subject: [PATCH 042/115] Fix file line ending. Fixes #7062. Fixes #7097.

[SVN r79317]
---
 include/boost/math/special_functions/hankel.hpp | 3 ++-
 1 file changed, 2 insertions(+), 1 deletion(-)

diff --git a/include/boost/math/special_functions/hankel.hpp b/include/boost/math/special_functions/hankel.hpp
index a0852ee4a..f322bacd3 100644
--- a/include/boost/math/special_functions/hankel.hpp
+++ b/include/boost/math/special_functions/hankel.hpp
@@ -175,4 +175,5 @@ inline std::complex<typename detail::bessel_traits<T1, T2, policies::policy<> >:
 
 }} // namespaces
 
-#endif // BOOST_MATH_HANKEL_HPP
\ No newline at end of file
+#endif // BOOST_MATH_HANKEL_HPP
+

From f73f66b45438e0fde06c6970ee5b8dcf4958507f Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Sat, 7 Jul 2012 11:18:09 +0000
Subject: [PATCH 043/115] Tentative fix for compilers that treat floating point
 constants smaller than a 64-bit double can hold as hard errors. Refs #7099.

[SVN r79332]
---
 .../math/special_functions/detail/erf_inv.hpp | 30 ++++++++++++++++---
 1 file changed, 26 insertions(+), 4 deletions(-)

diff --git a/include/boost/math/special_functions/detail/erf_inv.hpp b/include/boost/math/special_functions/detail/erf_inv.hpp
index d51db9d52..005b4e563 100644
--- a/include/boost/math/special_functions/detail/erf_inv.hpp
+++ b/include/boost/math/special_functions/detail/erf_inv.hpp
@@ -331,6 +331,28 @@ struct erf_inv_initializer
       {
          do_init();
       }
+      template <class Tag>
+      static void do_init_big(const Tag&)
+      {
+         // Make this a template so it's not instantiated if these constants are too large
+         // for the compiler to handle.  See https://svn.boost.org/trac/boost/ticket/7099
+         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
+         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
+      }
+      static void do_init_big(const mpl::false_&)
+      {
+         // Initialization here is pointless for (built in) floating point types,
+         // but may still be required for UDT's:
+         if(!is_floating_point<T>::value)
+         {
+            if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-800)) != 0)
+               boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
+            if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-900)) != 0)
+               boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
+         }
+      }
       static void do_init()
       {
          boost::math::erf_inv(static_cast<T>(0.25), Policy());
@@ -339,10 +361,10 @@ struct erf_inv_initializer
          boost::math::erfc_inv(static_cast<T>(1e-15), Policy());
          if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-130)) != 0)
             boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-130)), Policy());
-         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)) != 0)
-            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
-         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)) != 0)
-            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
+
+         typedef mpl::bool_<(LDBL_MIN_EXP < -1030)> tag_type;
+
+         do_init_big(tag_type());
       }
       void force_instantiate()const{}
    };

From 985d3cdc003470f58cedf641944a41e81e24ac19 Mon Sep 17 00:00:00 2001
From: Marshall Clow <marshall@idio.com>
Date: Wed, 11 Jul 2012 16:21:28 +0000
Subject: [PATCH 044/115] Switch from deprecated macros to new shiny ones; no
 functionality change

[SVN r79417]
---
 include/boost/math/tools/tuple.hpp | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/include/boost/math/tools/tuple.hpp b/include/boost/math/tools/tuple.hpp
index f61f3e059..2f297360a 100644
--- a/include/boost/math/tools/tuple.hpp
+++ b/include/boost/math/tools/tuple.hpp
@@ -9,7 +9,7 @@
 
 #include <boost/tr1/detail/config.hpp>  // for BOOST_HAS_TR1_TUPLE
 
-#ifndef BOOST_NO_0X_HDR_TUPLE
+#ifndef BOOST_NO_CXX11_HDR_TUPLE
 
 #include <tuple>
 

From b1d516cf492406fc9f4effc09640ca0983cc68b6 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 11 Jul 2012 17:26:05 +0000
Subject: [PATCH 045/115] Fix numeric_limits specialization.

[SVN r79419]
---
 test/common_factor_test.cpp | 6 ++++++
 1 file changed, 6 insertions(+)

diff --git a/test/common_factor_test.cpp b/test/common_factor_test.cpp
index 8fd728844..db9032eda 100644
--- a/test/common_factor_test.cpp
+++ b/test/common_factor_test.cpp
@@ -148,6 +148,9 @@ public:
 
     BOOST_STATIC_CONSTANT(int, digits      = limits_type::digits);
     BOOST_STATIC_CONSTANT(int, digits10    = limits_type::digits10);
+#ifndef BOOST_NO_NUMERIC_LIMITS_LOWEST
+    BOOST_STATIC_CONSTANT(int, max_digits10    = limits_type::max_digits10);
+#endif
     BOOST_STATIC_CONSTANT(bool, is_signed  = limits_type::is_signed);
     BOOST_STATIC_CONSTANT(bool, is_integer = limits_type::is_integer);
     BOOST_STATIC_CONSTANT(bool, is_exact   = limits_type::is_exact);
@@ -195,6 +198,9 @@ public:
 
     BOOST_STATIC_CONSTANT(int, digits      = limits_type::digits);
     BOOST_STATIC_CONSTANT(int, digits10    = limits_type::digits10);
+#ifndef BOOST_NO_NUMERIC_LIMITS_LOWEST
+    BOOST_STATIC_CONSTANT(int, max_digits10    = limits_type::max_digits10);
+#endif
     BOOST_STATIC_CONSTANT(bool, is_signed  = limits_type::is_signed);
     BOOST_STATIC_CONSTANT(bool, is_integer = limits_type::is_integer);
     BOOST_STATIC_CONSTANT(bool, is_exact   = limits_type::is_exact);

From 176a695ec06f4e638c9fd1cfbe83033f342a2e5b Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 11 Jul 2012 17:27:27 +0000
Subject: [PATCH 046/115] Fix double inclusion of <complex> which causes use of
 Boost.TR1 to fail. Fixes #7053.

[SVN r79420]
---
 include/boost/math/special_functions/math_fwd.hpp | 1 -
 1 file changed, 1 deletion(-)

diff --git a/include/boost/math/special_functions/math_fwd.hpp b/include/boost/math/special_functions/math_fwd.hpp
index 5d54fd14b..6669e3fe3 100644
--- a/include/boost/math/special_functions/math_fwd.hpp
+++ b/include/boost/math/special_functions/math_fwd.hpp
@@ -28,7 +28,6 @@
 #include <boost/math/policies/policy.hpp>
 #include <boost/mpl/comparison.hpp>
 #include <boost/config/no_tr1/complex.hpp>
-#include <complex>
 
 #define BOOST_NO_MACRO_EXPAND /**/
 

From 58e250eb1f1cb17952381d72c404641b9abc5e73 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Wed, 11 Jul 2012 17:28:54 +0000
Subject: [PATCH 047/115] Ditch anonymous union - it causes GCC-4.4 to choke.
 Fixes #6362.

[SVN r79421]
---
 include/boost/math/special_functions/detail/bessel_jy.hpp | 6 ++----
 1 file changed, 2 insertions(+), 4 deletions(-)

diff --git a/include/boost/math/special_functions/detail/bessel_jy.hpp b/include/boost/math/special_functions/detail/bessel_jy.hpp
index d60dda2d4..a409e26ad 100644
--- a/include/boost/math/special_functions/detail/bessel_jy.hpp
+++ b/include/boost/math/special_functions/detail/bessel_jy.hpp
@@ -256,10 +256,8 @@ int CF2_jy(T v, T x, T* p, T* q, const Policy& pol)
    return 0;
 }
 
-enum
-{
-   need_j = 1, need_y = 2
-};
+static const int need_j = 1;
+static const int need_y = 2;
 
 // Compute J(v, x) and Y(v, x) simultaneously by Steed's method, see
 // Barnett et al, Computer Physics Communications, vol 8, 377 (1974)

From c585419ec2a94735592c9effc4a9c1912e0aadc9 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 12 Jul 2012 09:51:32 +0000
Subject: [PATCH 048/115] Allow fpclassify and friends to be used with integer
 types via the usual promotion mechanism. Fixes #6517.

[SVN r79438]
---
 .../math/special_functions/fpclassify.hpp     | 16 +++++++----
 test/test_classify.cpp                        | 28 +++++++++++--------
 2 files changed, 27 insertions(+), 17 deletions(-)

diff --git a/include/boost/math/special_functions/fpclassify.hpp b/include/boost/math/special_functions/fpclassify.hpp
index 2abec5fa8..6f92d18a7 100644
--- a/include/boost/math/special_functions/fpclassify.hpp
+++ b/include/boost/math/special_functions/fpclassify.hpp
@@ -249,12 +249,13 @@ inline int fpclassify BOOST_NO_MACRO_EXPAND(T t)
 {
    typedef typename detail::fp_traits<T>::type traits;
    typedef typename traits::method method;
+   typedef typename tools::promote_args<T>::type value_type;
 #ifdef BOOST_NO_LIMITS_COMPILE_TIME_CONSTANTS
    if(std::numeric_limits<T>::is_specialized && detail::is_generic_tag_false(static_cast<method*>(0)))
-      return detail::fpclassify_imp(t, detail::generic_tag<true>());
-   return detail::fpclassify_imp(t, method());
+      return detail::fpclassify_imp(static_cast<value_type>(t), detail::generic_tag<true>());
+   return detail::fpclassify_imp(static_cast<value_type>(t), method());
 #else
-   return detail::fpclassify_imp(t, method());
+   return detail::fpclassify_imp(static_cast<value_type>(t), method());
 #endif
 }
 
@@ -312,7 +313,8 @@ inline bool (isfinite)(T x)
    typedef typename detail::fp_traits<T>::type traits;
    typedef typename traits::method method;
    typedef typename boost::is_floating_point<T>::type fp_tag;
-   return detail::isfinite_impl(x, method());
+   typedef typename tools::promote_args<T>::type value_type;
+   return detail::isfinite_impl(static_cast<value_type>(x), method());
 }
 
 //------------------------------------------------------------------------------
@@ -371,7 +373,8 @@ inline bool (isnormal)(T x)
    typedef typename detail::fp_traits<T>::type traits;
    typedef typename traits::method method;
    typedef typename boost::is_floating_point<T>::type fp_tag;
-   return detail::isnormal_impl(x, method());
+   typedef typename tools::promote_args<T>::type value_type;
+   return detail::isnormal_impl(static_cast<value_type>(x), method());
 }
 
 //------------------------------------------------------------------------------
@@ -448,7 +451,8 @@ inline bool (isinf)(T x)
    typedef typename detail::fp_traits<T>::type traits;
    typedef typename traits::method method;
    typedef typename boost::is_floating_point<T>::type fp_tag;
-   return detail::isinf_impl(x, method());
+   typedef typename tools::promote_args<T>::type value_type;
+   return detail::isinf_impl(static_cast<value_type>(x), method());
 }
 
 //------------------------------------------------------------------------------
diff --git a/test/test_classify.cpp b/test/test_classify.cpp
index 6c048d294..2b72bd3c7 100644
--- a/test/test_classify.cpp
+++ b/test/test_classify.cpp
@@ -14,7 +14,7 @@
 #include <boost/test/test_exec_monitor.hpp>
 
 #ifdef _MSC_VER
-#pragma warning(disable: 4127) //  conditional expression is constant
+#pragma warning(disable: 4127 4146) //  conditional expression is constant
 #endif
 
 const char* method_name(const boost::math::detail::native_tag&)
@@ -83,16 +83,19 @@ void test_classify(T t, const char* type)
       BOOST_CHECK_EQUAL((::boost::math::isnormal)(t), true);
       BOOST_CHECK_EQUAL((::boost::math::isnormal)(-t), true);
       t = (std::numeric_limits<T>::min)();
-      BOOST_CHECK_EQUAL((::boost::math::fpclassify)(t), (int)FP_NORMAL);
-      BOOST_CHECK_EQUAL((::boost::math::fpclassify)(-t), (int)FP_NORMAL);
-      BOOST_CHECK_EQUAL((::boost::math::isfinite)(t), true);
-      BOOST_CHECK_EQUAL((::boost::math::isfinite)(-t), true);
-      BOOST_CHECK_EQUAL((::boost::math::isinf)(t), false);
-      BOOST_CHECK_EQUAL((::boost::math::isinf)(-t), false);
-      BOOST_CHECK_EQUAL((::boost::math::isnan)(t), false);
-      BOOST_CHECK_EQUAL((::boost::math::isnan)(-t), false);
-      BOOST_CHECK_EQUAL((::boost::math::isnormal)(t), true);
-      BOOST_CHECK_EQUAL((::boost::math::isnormal)(-t), true);
+      if(t != 0)
+      {
+         BOOST_CHECK_EQUAL((::boost::math::fpclassify)(t), (int)FP_NORMAL);
+         BOOST_CHECK_EQUAL((::boost::math::fpclassify)(-t), (int)FP_NORMAL);
+         BOOST_CHECK_EQUAL((::boost::math::isfinite)(t), true);
+         BOOST_CHECK_EQUAL((::boost::math::isfinite)(-t), true);
+         BOOST_CHECK_EQUAL((::boost::math::isinf)(t), false);
+         BOOST_CHECK_EQUAL((::boost::math::isinf)(-t), false);
+         BOOST_CHECK_EQUAL((::boost::math::isnan)(t), false);
+         BOOST_CHECK_EQUAL((::boost::math::isnan)(-t), false);
+         BOOST_CHECK_EQUAL((::boost::math::isnormal)(t), true);
+         BOOST_CHECK_EQUAL((::boost::math::isnormal)(-t), true);
+      }
    }
    if(std::numeric_limits<T>::has_denorm)
    {
@@ -273,6 +276,9 @@ int test_main(int, char* [] )
    test_classify((long double)(0), "long double");
    test_classify((boost::math::concepts::real_concept)(0), "real_concept");
 #endif
+   // We should test with integer types as well:
+   test_classify(int(0), "int");
+   test_classify(unsigned(0), "unsigned");
   return 0;
 }
 

From cfd28e0e05ddffcc3d6c735fbaa8cf961ca76be6 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 12 Jul 2012 09:53:18 +0000
Subject: [PATCH 049/115] Tentative fix #2 for TI compiler error. Refs #7099.

[SVN r79439]
---
 .../math/special_functions/detail/erf_inv.hpp | 38 +++++++------------
 include/boost/math/tools/big_constant.hpp     |  2 +-
 2 files changed, 14 insertions(+), 26 deletions(-)

diff --git a/include/boost/math/special_functions/detail/erf_inv.hpp b/include/boost/math/special_functions/detail/erf_inv.hpp
index 005b4e563..f5d8ee471 100644
--- a/include/boost/math/special_functions/detail/erf_inv.hpp
+++ b/include/boost/math/special_functions/detail/erf_inv.hpp
@@ -331,28 +331,6 @@ struct erf_inv_initializer
       {
          do_init();
       }
-      template <class Tag>
-      static void do_init_big(const Tag&)
-      {
-         // Make this a template so it's not instantiated if these constants are too large
-         // for the compiler to handle.  See https://svn.boost.org/trac/boost/ticket/7099
-         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)) != 0)
-            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
-         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)) != 0)
-            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
-      }
-      static void do_init_big(const mpl::false_&)
-      {
-         // Initialization here is pointless for (built in) floating point types,
-         // but may still be required for UDT's:
-         if(!is_floating_point<T>::value)
-         {
-            if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-800)) != 0)
-               boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
-            if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-900)) != 0)
-               boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
-         }
-      }
       static void do_init()
       {
          boost::math::erf_inv(static_cast<T>(0.25), Policy());
@@ -362,9 +340,19 @@ struct erf_inv_initializer
          if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-130)) != 0)
             boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-130)), Policy());
 
-         typedef mpl::bool_<(LDBL_MIN_EXP < -1030)> tag_type;
-
-         do_init_big(tag_type());
+         // Some compilers choke on constants that would underflow, even in code that isn't instantiated
+         // so try and filter these cases out in the preprocessor:
+#if LDBL_MAX_10_EXP >= 800
+         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-800)), Policy());
+         if(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_BIG_CONSTANT(T, 64, 1e-900)), Policy());
+#else
+         if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-800)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-800)), Policy());
+         if(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-900)) != 0)
+            boost::math::erfc_inv(static_cast<T>(BOOST_MATH_HUGE_CONSTANT(T, 64, 1e-900)), Policy());
+#endif
       }
       void force_instantiate()const{}
    };
diff --git a/include/boost/math/tools/big_constant.hpp b/include/boost/math/tools/big_constant.hpp
index 119063164..be397a93e 100644
--- a/include/boost/math/tools/big_constant.hpp
+++ b/include/boost/math/tools/big_constant.hpp
@@ -53,7 +53,7 @@ inline BOOST_CONSTEXPR const char* make_big_value(long double, const char* s, mp
 // For constants too huge for any conceivable long double (and which generate compiler errors if we try and declare them as such):
 //
 #define BOOST_MATH_HUGE_CONSTANT(T, D, x)\
-   boost::math::tools::make_big_value<T>(0.0L, BOOST_STRINGIZE(x), mpl::bool_<false>(), boost::is_convertible<const char*, T>())
+   boost::math::tools::make_big_value<T>(0.0L, BOOST_STRINGIZE(x), is_floating_point<T>(), boost::is_convertible<const char*, T>())
 
 }}} // namespaces
 

From ab500ddb31eeee8e1e86c66f60500acdb73911f6 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 12 Jul 2012 10:26:23 +0000
Subject: [PATCH 050/115] Update history and regenerate docs.

[SVN r79441]
---
 doc/sf_and_dist/html/index.html               |  2 +-
 doc/sf_and_dist/html/index/s13.html           |  4 ++--
 doc/sf_and_dist/html/index/s14.html           |  4 ++--
 doc/sf_and_dist/html/index/s15.html           |  4 ++--
 doc/sf_and_dist/html/index/s16.html           |  4 ++--
 doc/sf_and_dist/html/index/s17.html           |  4 ++--
 .../main_overview/conventions.html            |  2 +-
 .../math_toolkit/main_overview/history1.html  | 22 +++++++++++++++++--
 .../main_overview/navigation.html             |  2 +-
 .../html/math_toolkit/status/history1.html    | 22 +++++++++++++++++--
 doc/sf_and_dist/roadmap.qbk                   | 10 +++++++++
 11 files changed, 63 insertions(+), 17 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 84c62d222..6f504a524 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: June 12, 2012 at 11:11:36 GMT</small></p></td>
+<td align="left"><p><small>Last revised: July 12, 2012 at 10:16:57 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index fca03bc34..3cbba58ca 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1299573">
+<div class="section id1297460">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1299573"></a>Function Index</h2></div></div></div>
+<a name="id1297460"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 17a4a692f..416fb9a80 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1315614">
+<div class="section id1315027">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1315614"></a>Class Index</h2></div></div></div>
+<a name="id1315027"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index fc5bfac8b..83451d93e 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1316554">
+<div class="section id1315968">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1316554"></a>Typedef Index</h2></div></div></div>
+<a name="id1315968"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 160a63987..6e717582a 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1319464">
+<div class="section id1320106">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1319464"></a>Macro Index</h2></div></div></div>
+<a name="id1320106"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index da67b1227..0388050f3 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1324787">
+<div class="section id1322152">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1324787"></a>Index</h2></div></div></div>
+<a name="id1322152"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index f885c7c27..30f2a55b8 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id827703"></a>
+        <a class="indexterm" name="id825328"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index b0b275d26..ea1cd1b34 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -27,17 +27,35 @@
 <a name="math_toolkit.main_overview.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's
       New</a>
 </h3></div></div></div>
+<p>
+        Currently open bug reports can be viewed <a href="https://svn.boost.org/trac/boost/query?status=assigned&amp;status=new&amp;status=reopened&amp;component=math&amp;col=id&amp;col=summary&amp;col=status&amp;col=type&amp;col=milestone&amp;col=component&amp;order=priority" target="_top">here</a>.
+      </p>
+<p>
+        All bug reports including closed ones can be viewed <a href="https://svn.boost.org/trac/boost/query?status=assigned&amp;status=closed&amp;status=new&amp;status=reopened&amp;component=math&amp;col=id&amp;col=summary&amp;col=status&amp;col=type&amp;col=milestone&amp;col=component&amp;order=priority" target="_top">here</a>.
+      </p>
 <h5>
 <a name="math_toolkit.main_overview.history1.h0"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
-          </li></ul></div>
+          </li>
+<li class="listitem">
+            Added Airy functions and Jacobe Elliptic functions.
+          </li>
+<li class="listitem">
+            Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/2693" target="_top">#2693</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>.
+          </li>
+</ul></div>
 <h5>
 <a name="math_toolkit.main_overview.history1.h1"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index ea2d8dce2..4a8efb492 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id827573"></a>
+        <a class="indexterm" name="id825198"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index 4fdbabb35..9512efd57 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -26,17 +26,35 @@
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's New</a>
 </h3></div></div></div>
+<p>
+        Currently open bug reports can be viewed <a href="https://svn.boost.org/trac/boost/query?status=assigned&amp;status=new&amp;status=reopened&amp;component=math&amp;col=id&amp;col=summary&amp;col=status&amp;col=type&amp;col=milestone&amp;col=component&amp;order=priority" target="_top">here</a>.
+      </p>
+<p>
+        All bug reports including closed ones can be viewed <a href="https://svn.boost.org/trac/boost/query?status=assigned&amp;status=closed&amp;status=new&amp;status=reopened&amp;component=math&amp;col=id&amp;col=summary&amp;col=status&amp;col=type&amp;col=milestone&amp;col=component&amp;order=priority" target="_top">here</a>.
+      </p>
 <h5>
 <a name="math_toolkit.status.history1.h0"></a>
         <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
-          </li></ul></div>
+          </li>
+<li class="listitem">
+            Added Airy functions and Jacobe Elliptic functions.
+          </li>
+<li class="listitem">
+            Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/2693" target="_top">#2693</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>.
+          </li>
+</ul></div>
 <h5>
 <a name="math_toolkit.status.history1.h1"></a>
         <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index c3f7894a0..acb2f14ed 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -1,5 +1,11 @@
 [template history[]
 
+Currently open bug reports can be viewed 
+[@https://svn.boost.org/trac/boost/query?status=assigned&status=new&status=reopened&component=math&col=id&col=summary&col=status&col=type&col=milestone&col=component&order=priority here].
+
+All bug reports including closed ones can be viewed 
+[@https://svn.boost.org/trac/boost/query?status=assigned&status=closed&status=new&status=reopened&component=math&col=id&col=summary&col=status&col=type&col=milestone&col=component&order=priority here].
+
 [h4 Boost-1.51]
 
 * Corrected failure to detect bad parameters in many distributions
@@ -7,6 +13,10 @@
 by adding a function check_out_of_range to test many possible bad parameters.
 This test revealed several distributions where the checks for bad parameters were ineffective,
 and these have been rectified. 
+* Added Airy functions and Jacobe Elliptic functions.
+* Fixed issues [@https://svn.boost.org/trac/boost/ticket/6517 #6517], [@https://svn.boost.org/trac/boost/ticket/6362 #6362],
+[@https://svn.boost.org/trac/boost/ticket/7053 #7053], [@https://svn.boost.org/trac/boost/ticket/2693 #2693],
+[@https://svn.boost.org/trac/boost/ticket/6937 #6937].
 
 [h4 Boost-1.50]
 

From ff4a3a8ae2c11686db8c9a6c198f015700f63d64 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 12 Jul 2012 11:20:02 +0000
Subject: [PATCH 051/115] Document #7099 as fixed. Fixes #7099.

[SVN r79444]
---
 doc/sf_and_dist/html/index.html                               | 2 +-
 doc/sf_and_dist/html/index/s13.html                           | 4 ++--
 doc/sf_and_dist/html/index/s14.html                           | 4 ++--
 doc/sf_and_dist/html/index/s15.html                           | 4 ++--
 doc/sf_and_dist/html/index/s16.html                           | 4 ++--
 doc/sf_and_dist/html/index/s17.html                           | 4 ++--
 .../html/math_toolkit/main_overview/conventions.html          | 2 +-
 doc/sf_and_dist/html/math_toolkit/main_overview/history1.html | 3 ++-
 .../html/math_toolkit/main_overview/navigation.html           | 2 +-
 doc/sf_and_dist/html/math_toolkit/status/history1.html        | 3 ++-
 doc/sf_and_dist/roadmap.qbk                                   | 2 +-
 11 files changed, 18 insertions(+), 16 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 6f504a524..608d6a87a 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: July 12, 2012 at 10:16:57 GMT</small></p></td>
+<td align="left"><p><small>Last revised: July 12, 2012 at 11:15:53 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 3cbba58ca..813ef19a1 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1297460">
+<div class="section id1301588">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1297460"></a>Function Index</h2></div></div></div>
+<a name="id1301588"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 416fb9a80..379eeb60e 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1315027">
+<div class="section id1319154">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1315027"></a>Class Index</h2></div></div></div>
+<a name="id1319154"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 83451d93e..f3a1e7b48 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1315968">
+<div class="section id1320095">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1315968"></a>Typedef Index</h2></div></div></div>
+<a name="id1320095"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 6e717582a..8db8f6694 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1320106">
+<div class="section id1324234">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1320106"></a>Macro Index</h2></div></div></div>
+<a name="id1324234"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 0388050f3..1eb4d3263 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1322152">
+<div class="section id1326280">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1322152"></a>Index</h2></div></div></div>
+<a name="id1326280"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 30f2a55b8..c53d37626 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id825328"></a>
+        <a class="indexterm" name="id829697"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index ea1cd1b34..6ba4d8ea9 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -53,7 +53,8 @@
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/2693" target="_top">#2693</a>,
-            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>.
+            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/7099" target="_top">#7099</a>.
           </li>
 </ul></div>
 <h5>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 4a8efb492..f063ea195 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id825198"></a>
+        <a class="indexterm" name="id829567"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index 9512efd57..a97e8d25d 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -52,7 +52,8 @@
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/2693" target="_top">#2693</a>,
-            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>.
+            <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>,
+            <a href="https://svn.boost.org/trac/boost/ticket/7099" target="_top">#7099</a>.
           </li>
 </ul></div>
 <h5>
diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index acb2f14ed..de58779cc 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -16,7 +16,7 @@ and these have been rectified.
 * Added Airy functions and Jacobe Elliptic functions.
 * Fixed issues [@https://svn.boost.org/trac/boost/ticket/6517 #6517], [@https://svn.boost.org/trac/boost/ticket/6362 #6362],
 [@https://svn.boost.org/trac/boost/ticket/7053 #7053], [@https://svn.boost.org/trac/boost/ticket/2693 #2693],
-[@https://svn.boost.org/trac/boost/ticket/6937 #6937].
+[@https://svn.boost.org/trac/boost/ticket/6937 #6937], [@https://svn.boost.org/trac/boost/ticket/7099 #7099].
 
 [h4 Boost-1.50]
 

From eb5bc7ebfc1ad51bf98a0930e808eb8c75629337 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Sat, 14 Jul 2012 11:21:03 +0000
Subject: [PATCH 052/115] Fix PDF install rule so that it's explicit and
 automatically invokes a PDF build when specified on the command line. So
 "bjam pdfinstall" will now build and install the PDF to the current
 directory. This works around some problems that the previous versions had if
 the user did not have an FO processor installed (basically Daniel James was
 unable to build the HTML docs for the distribution if the pdfinstall rule was
 implicit).

[SVN r79492]
---
 doc/sf_and_dist/Jamfile.v2 | 3 ++-
 1 file changed, 2 insertions(+), 1 deletion(-)

diff --git a/doc/sf_and_dist/Jamfile.v2 b/doc/sf_and_dist/Jamfile.v2
index bd0e9d578..f8fdf0276 100644
--- a/doc/sf_and_dist/Jamfile.v2
+++ b/doc/sf_and_dist/Jamfile.v2
@@ -77,7 +77,8 @@ boostbook standalone
         <format>pdf:<xsl:param>index.on.type=1
     ;
 
-install pdf-install : standalone : <location>. <install-type>PDF <name>math.pdf ;
+install pdfinstall : standalone/<format>pdf : <location>. <install-type>PDF <name>math.pdf ;
+explicit pdfinstall ;
 
 
 

From c3da72b1b2882c2c978bd284e748961cd0e68f99 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Sat, 14 Jul 2012 18:34:01 +0000
Subject: [PATCH 053/115] Fix typo in Hankel function implementation that
 causes incorrect values to be returned for x < 0 and v an odd integer. Add
 additional Hankel function tests. Add a couple of missing header inclusion
 tests. Update history in docs, and regenerate HTML. Fixes #7135.

[SVN r79510]
---
 doc/sf_and_dist/html/index.html               |  2 +-
 doc/sf_and_dist/html/index/s13.html           |  4 +--
 doc/sf_and_dist/html/index/s14.html           |  4 +--
 doc/sf_and_dist/html/index/s15.html           |  4 +--
 doc/sf_and_dist/html/index/s16.html           |  4 +--
 doc/sf_and_dist/html/index/s17.html           |  4 +--
 .../main_overview/conventions.html            |  2 +-
 .../math_toolkit/main_overview/history1.html  |  7 +++++-
 .../main_overview/navigation.html             |  2 +-
 .../html/math_toolkit/status/history1.html    |  7 +++++-
 doc/sf_and_dist/roadmap.qbk                   |  3 ++-
 .../boost/math/special_functions/hankel.hpp   |  2 +-
 test/Jamfile.v2                               |  2 ++
 test/compile_test/constants_incl_test.cpp     | 24 ++++++++++++++++++
 .../compile_test/dist_skew_norm_incl_test.cpp | 25 +++++++++++++++++++
 test/test_hankel.cpp                          | 10 +++++++-
 16 files changed, 88 insertions(+), 18 deletions(-)
 create mode 100644 test/compile_test/constants_incl_test.cpp
 create mode 100644 test/compile_test/dist_skew_norm_incl_test.cpp

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 608d6a87a..02b26af8f 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: July 12, 2012 at 11:15:53 GMT</small></p></td>
+<td align="left"><p><small>Last revised: July 14, 2012 at 18:27:50 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 813ef19a1..57d00280c 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1301588">
+<div class="section id1303943">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1301588"></a>Function Index</h2></div></div></div>
+<a name="id1303943"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 379eeb60e..baadc756b 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1319154">
+<div class="section id1322304">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1319154"></a>Class Index</h2></div></div></div>
+<a name="id1322304"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index f3a1e7b48..ac33b6c9d 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1320095">
+<div class="section id1323245">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1320095"></a>Typedef Index</h2></div></div></div>
+<a name="id1323245"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 8db8f6694..c2d258e13 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1324234">
+<div class="section id1326428">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1324234"></a>Macro Index</h2></div></div></div>
+<a name="id1326428"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 1eb4d3263..10bff2b81 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1326280">
+<div class="section id1328474">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1326280"></a>Index</h2></div></div></div>
+<a name="id1328474"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index c53d37626..ea4cac308 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id829697"></a>
+        <a class="indexterm" name="id832853"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index 6ba4d8ea9..595bc2293 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -38,6 +38,10 @@
         <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
+            Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
+            and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
+          </li>
 <li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
@@ -46,7 +50,8 @@
             been rectified.
           </li>
 <li class="listitem">
-            Added Airy functions and Jacobe Elliptic functions.
+            Fixed issue in Hankel functions that causes incorrect values to be returned
+            for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
 <li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index f063ea195..920f1721b 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id829567"></a>
+        <a class="indexterm" name="id832723"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index a97e8d25d..5f68e3c8e 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -37,6 +37,10 @@
         <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
       </h5>
 <div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
+            Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
+            and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
+          </li>
 <li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
@@ -45,7 +49,8 @@
             been rectified.
           </li>
 <li class="listitem">
-            Added Airy functions and Jacobe Elliptic functions.
+            Fixed issue in Hankel functions that causes incorrect values to be returned
+            for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
 <li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index de58779cc..f3ea7bade 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -8,12 +8,13 @@ All bug reports including closed ones can be viewed
 
 [h4 Boost-1.51]
 
+* Added [link math_toolkit.special.airy Airy functions] and [link math_toolkit.special.jacobi Jacobi Elliptic functions].
 * Corrected failure to detect bad parameters in many distributions
 [@https://svn.boost.org/trac/boost/ticket/6934 #6934] (reported by Florian Schoppmann)
 by adding a function check_out_of_range to test many possible bad parameters.
 This test revealed several distributions where the checks for bad parameters were ineffective,
 and these have been rectified. 
-* Added Airy functions and Jacobe Elliptic functions.
+* Fixed issue in Hankel functions that causes incorrect values to be returned for ['x < 0] and [nu] odd, see [@https://svn.boost.org/trac/boost/ticket/7135 #7135].
 * Fixed issues [@https://svn.boost.org/trac/boost/ticket/6517 #6517], [@https://svn.boost.org/trac/boost/ticket/6362 #6362],
 [@https://svn.boost.org/trac/boost/ticket/7053 #7053], [@https://svn.boost.org/trac/boost/ticket/2693 #2693],
 [@https://svn.boost.org/trac/boost/ticket/6937 #6937], [@https://svn.boost.org/trac/boost/ticket/7099 #7099].
diff --git a/include/boost/math/special_functions/hankel.hpp b/include/boost/math/special_functions/hankel.hpp
index f322bacd3..9702fd5d9 100644
--- a/include/boost/math/special_functions/hankel.hpp
+++ b/include/boost/math/special_functions/hankel.hpp
@@ -28,7 +28,7 @@ std::complex<T> hankel_imp(T v, T x, const bessel_no_int_tag&, const Policy& pol
       std::complex<T> j_result, y_result;
       if(isint_v)
       {
-         int s = (iround(j) & 1) ? -1 : 1;
+         int s = (iround(v) & 1) ? -1 : 1;
          j_result = j * s;
          y_result = T(s) * (y - (2 / constants::pi<T>()) * (log(-x) - log(cx)) * j);
       }
diff --git a/test/Jamfile.v2 b/test/Jamfile.v2
index 6c778f8e9..3792a0a8b 100644
--- a/test/Jamfile.v2
+++ b/test/Jamfile.v2
@@ -781,6 +781,8 @@ run  compile_test/sf_airy_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/sf_hankel_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/sf_jacobi_incl_test.cpp compile_test/main.cpp ;
 run  compile_test/sf_owens_t_incl_test.cpp compile_test/main.cpp ;
+run  compile_test/dist_skew_norm_incl_test.cpp compile_test/main.cpp ;
+run  compile_test/constants_incl_test.cpp compile_test/main.cpp ;
 compile  compile_test/test_traits.cpp ;
 compile  compile_test/tools_config_inc_test.cpp ;
 compile  compile_test/tools_fraction_inc_test.cpp ;
diff --git a/test/compile_test/constants_incl_test.cpp b/test/compile_test/constants_incl_test.cpp
new file mode 100644
index 000000000..039596c76
--- /dev/null
+++ b/test/compile_test/constants_incl_test.cpp
@@ -0,0 +1,24 @@
+//  Copyright John Maddock 2012.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/special_functions/bessel.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/constants/constants.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+void compile_and_link_test()
+{
+   check_result<float>(boost::math::constants::pi<float>());
+   check_result<double>(boost::math::constants::pi<double>());
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   check_result<long double>(boost::math::constants::pi<long double>());
+#endif
+
+}
diff --git a/test/compile_test/dist_skew_norm_incl_test.cpp b/test/compile_test/dist_skew_norm_incl_test.cpp
new file mode 100644
index 000000000..6f41d4b08
--- /dev/null
+++ b/test/compile_test/dist_skew_norm_incl_test.cpp
@@ -0,0 +1,25 @@
+//  Copyright John Maddock 2006.
+//  Use, modification and distribution are subject to the
+//  Boost Software License, Version 1.0. (See accompanying file
+//  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Basic sanity check that header <boost/math/distributions/students_t.hpp>
+// #includes all the files that it needs to.
+//
+#include <boost/math/distributions/skew_normal.hpp>
+//
+// Note this header includes no other headers, this is
+// important if this test is to be meaningful:
+//
+#include "test_compile_result.hpp"
+
+void compile_and_link_test()
+{
+   TEST_DIST_FUNC(skew_normal)
+}
+
+template class boost::math::skew_normal_distribution<float, boost::math::policies::policy<> >;
+template class boost::math::skew_normal_distribution<double, boost::math::policies::policy<> >;
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+template class boost::math::skew_normal_distribution<long double, boost::math::policies::policy<> >;
+#endif
diff --git a/test/test_hankel.cpp b/test/test_hankel.cpp
index 4fbd50774..4c9fe75b6 100644
--- a/test/test_hankel.cpp
+++ b/test/test_hankel.cpp
@@ -39,7 +39,7 @@ void test_hankel(T, const char* name)
 {
    std::cout << "Testing type " << name << std::endl;
 
-   static const boost::array<boost::array<std::complex<T>, 4>, 8> data = 
+   static const boost::array<boost::array<std::complex<T>, 4>, 16> data = 
    {{
       // Values are v, z, J, and Y.
       // H1 and H2 are calculated from functions.wolfram.com.
@@ -51,6 +51,14 @@ void test_hankel(T, const char* name)
       {{ -20, -15.5,  static_cast<T>(0.0114685669049540880132573889173945340441319848974792913849131L), std::complex<T>(static_cast<T>(-2.23357703561803241011539677726233479433825678625142168545338L), static_cast<T>(0.02293713380990817602651477783478906808826396979495858276983L))}},
       {{ 1.25, -1.5, std::complex<T>(static_cast<T>(-0.335713500965919366139805990226845134897000581426417882156072L),  static_cast<T>(-0.335713500965919366139805990226845134897000581426417882156072L)), std::complex<T>(static_cast<T>(0.392747687664481978664420363126684555843062241632017696636768L), static_cast<T>(-1.064174689596320710944032343580374825637063404484853460948911L)) }},
       {{ -1.25, -1.5, std::complex<T>(static_cast<T>(0.515099846311769525023685454389374962206960751452481078650112L),  static_cast<T>(-0.515099846311769525023685454389374962206960751452481078650112L)), std::complex<T>(static_cast<T>(-0.040329260174013212604062774398331485097569895404765001721544L), static_cast<T>(0.989870432449525837443308134380418439316351607500197155578680L)) }},
+      {{ 4, 4, static_cast<T>(0.281129064961360106322277160229942806897088617059328870629222L), static_cast<T>(-0.488936768533842510615657398339913206218740182079627974737267L) }},
+      {{ 4, -4, static_cast<T>(0.281129064961360106322277160229942806897088617059328870629222L), std::complex<T>(static_cast<T>(-0.488936768533842510615657398339913206218740182079627974737267L), static_cast<T>(0.562258129922720212644554320459885613794177234118657741258443L)) }},
+      {{ -4, 4, static_cast<T>(0.281129064961360106322277160229942806897088617059328870629222L), static_cast<T>(-0.488936768533842510615657398339913206218740182079627974737267L) }},
+      {{ -4, -4, static_cast<T>(0.281129064961360106322277160229942806897088617059328870629222), std::complex<T>(static_cast<T>(-0.488936768533842510615657398339913206218740182079627974737267), static_cast<T>(0.562258129922720212644554320459885613794177234118657741258443L)) }},
+      {{ 3, 3, static_cast<T>(0.309062722255251643618260194946833149429135935993056794354475L), static_cast<T>(-0.538541616105031618004703905338594463807957863604859251481262L) }},
+      {{ 3, -3, static_cast<T>(-0.309062722255251643618260194946833149429135935993056794354475L), std::complex<T>(static_cast<T>(0.538541616105031618004703905338594463807957863604859251481262L), static_cast<T>(-0.618125444510503287236520389893666298858271871986113588708949L)) }},
+      {{ -3, 3, static_cast<T>(-0.309062722255251643618260194946833149429135935993056794354475L), static_cast<T>(0.538541616105031618004703905338594463807957863604859251481262L) }},
+      {{ -3, -3, static_cast<T>(0.309062722255251643618260194946833149429135935993056794354475L), std::complex<T>(static_cast<T>(-0.538541616105031618004703905338594463807957863604859251481262L), static_cast<T>(0.618125444510503287236520389893666298858271871986113588708949L)) }},
    }};
 
    std::complex<T> im(0, 1);

From c2e90167f71fc6ce0e423637f42529bbcd30f852 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Tue, 17 Jul 2012 09:22:59 +0000
Subject: [PATCH 054/115] Tentative fix for issue #4445. Adds tests for
 next.hpp when using the SSE2 instruction set in DAZ and FTZ modes. Note that
 FTZ mode is particularly pernicious as non-zeros can change to zeros at
 random points in program flow depending upon the exact instructions generated
 by the compiler - thus breaking program logic/invariants. Refs #4445.

[SVN r79572]
---
 include/boost/math/special_functions/next.hpp | 163 ++++++++++++++++--
 test/test_next.cpp                            |  36 ++++
 2 files changed, 182 insertions(+), 17 deletions(-)

diff --git a/include/boost/math/special_functions/next.hpp b/include/boost/math/special_functions/next.hpp
index 6c91cd1e3..b3d2651bc 100644
--- a/include/boost/math/special_functions/next.hpp
+++ b/include/boost/math/special_functions/next.hpp
@@ -26,7 +26,13 @@ namespace detail{
 template <class T>
 inline T get_smallest_value(mpl::true_ const&)
 {
-   return std::numeric_limits<T>::denorm_min();
+   //
+   // numeric_limits lies about denorms being present - particularly
+   // when this can be turned on or off at runtime, as is the case
+   // when using the SSE2 registers in DAZ or FTZ mode.
+   //
+   static const T m = std::numeric_limits<T>::denorm_min();
+   return (0 == m) ? tools::min_value<T>() : m;
 }
 
 template <class T>
@@ -45,6 +51,49 @@ inline T get_smallest_value()
 #endif
 }
 
+//
+// Returns the smallest value that won't generate denorms when 
+// we calculate the value of the least-significant-bit:
+//
+template <class T>
+T get_min_shift_value();
+
+template <class T>
+struct min_shift_initializer
+{
+   struct init
+   {
+      init()
+      {
+         do_init();
+      }
+      static void do_init()
+      {
+         get_min_shift_value<T>();
+      }
+      void force_instantiate()const{}
+   };
+   static const init initializer;
+   static void force_instantiate()
+   {
+      initializer.force_instantiate();
+   }
+};
+
+template <class T>
+const typename min_shift_initializer<T>::init min_shift_initializer<T>::initializer;
+
+
+template <class T>
+inline T get_min_shift_value()
+{
+   BOOST_MATH_STD_USING
+   static const T val = ldexp(tools::min_value<T>(), tools::digits<T>() + 1);
+   min_shift_initializer<T>::force_instantiate();
+
+   return val;
+}
+
 }
 
 template <class T, class Policy>
@@ -54,7 +103,9 @@ T float_next(const T& val, const Policy& pol)
    int expon;
    static const char* function = "float_next<%1%>(%1%)";
 
-   if(!(boost::math::isfinite)(val))
+   int fpclass = (boost::math::fpclassify)(val);
+
+   if((fpclass == FP_NAN) || (fpclass == FP_INFINITE))
    {
       if(val < 0)
          return -tools::max_value<T>();
@@ -69,6 +120,16 @@ T float_next(const T& val, const Policy& pol)
    if(val == 0)
       return detail::get_smallest_value<T>();
 
+   if((fpclass != FP_SUBNORMAL) && (fpclass != FP_ZERO) && (fabs(val) < detail::get_min_shift_value<T>()) && (val != -tools::min_value<T>()))
+   {
+      //
+      // Special case: if the value of the least significant bit is a denorm, and the result 
+      // would not be a denorm, then shift the input, increment, and shift back.
+      // This avoids issues with the Intel SSE2 registers when the FTZ or DAZ flags are set.
+      //
+      return ldexp(float_next(ldexp(val, 2 * tools::digits<T>()), pol), -2 * tools::digits<T>());
+   }
+
    if(-0.5f == frexp(val, &expon))
       --expon; // reduce exponent when val is a power of two, and negative.
    T diff = ldexp(T(1), expon - tools::digits<T>());
@@ -77,7 +138,12 @@ T float_next(const T& val, const Policy& pol)
    return val + diff;
 }
 
-#ifdef BOOST_MSVC
+#if 0 //def BOOST_MSVC
+//
+// We used to use ::_nextafter here, but doing so fails when using
+// the SSE2 registers if the FTZ or DAZ flags are set, so use our own
+// - albeit slower - code instead as at least that gives the correct answer.
+//
 template <class Policy>
 inline double float_next(const double& val, const Policy& pol)
 {
@@ -108,7 +174,9 @@ T float_prior(const T& val, const Policy& pol)
    int expon;
    static const char* function = "float_prior<%1%>(%1%)";
 
-   if(!(boost::math::isfinite)(val))
+   int fpclass = (boost::math::fpclassify)(val);
+
+   if((fpclass == FP_NAN) || (fpclass == FP_INFINITE))
    {
       if(val > 0)
          return tools::max_value<T>();
@@ -123,6 +191,16 @@ T float_prior(const T& val, const Policy& pol)
    if(val == 0)
       return -detail::get_smallest_value<T>();
 
+   if((fpclass != FP_SUBNORMAL) && (fpclass != FP_ZERO) && (fabs(val) < detail::get_min_shift_value<T>()) && (val != tools::min_value<T>()))
+   {
+      //
+      // Special case: if the value of the least significant bit is a denorm, and the result 
+      // would not be a denorm, then shift the input, increment, and shift back.
+      // This avoids issues with the Intel SSE2 registers when the FTZ or DAZ flags are set.
+      //
+      return ldexp(float_prior(ldexp(val, 2 * tools::digits<T>()), pol), -2 * tools::digits<T>());
+   }
+
    T remain = frexp(val, &expon);
    if(remain == 0.5)
       --expon; // when val is a power of two we must reduce the exponent
@@ -132,7 +210,12 @@ T float_prior(const T& val, const Policy& pol)
    return val - diff;
 }
 
-#ifdef BOOST_MSVC
+#if 0 //def BOOST_MSVC
+//
+// We used to use ::_nextafter here, but doing so fails when using
+// the SSE2 registers if the FTZ or DAZ flags are set, so use our own
+// - albeit slower - code instead as at least that gives the correct answer.
+//
 template <class Policy>
 inline double float_prior(const double& val, const Policy& pol)
 {
@@ -188,22 +271,22 @@ T float_distance(const T& a, const T& b, const Policy& pol)
    // Special cases:
    //
    if(a > b)
-      return -float_distance(b, a);
+      return -float_distance(b, a, pol);
    if(a == b)
       return 0;
    if(a == 0)
-      return 1 + fabs(float_distance(static_cast<T>(boost::math::sign(b) * detail::get_smallest_value<T>()), b, pol));
+      return 1 + fabs(float_distance(static_cast<T>((b < 0) ? -detail::get_smallest_value<T>() : detail::get_smallest_value<T>()), b, pol));
    if(b == 0)
-      return 1 + fabs(float_distance(static_cast<T>(boost::math::sign(a) * detail::get_smallest_value<T>()), a, pol));
+      return 1 + fabs(float_distance(static_cast<T>((a < 0) ? -detail::get_smallest_value<T>() : detail::get_smallest_value<T>()), a, pol));
    if(boost::math::sign(a) != boost::math::sign(b))
-      return 2 + fabs(float_distance(static_cast<T>(boost::math::sign(b) * detail::get_smallest_value<T>()), b, pol))
-         + fabs(float_distance(static_cast<T>(boost::math::sign(a) * detail::get_smallest_value<T>()), a, pol));
+      return 2 + fabs(float_distance(static_cast<T>((b < 0) ? -detail::get_smallest_value<T>() : detail::get_smallest_value<T>()), b, pol))
+         + fabs(float_distance(static_cast<T>((a < 0) ? -detail::get_smallest_value<T>() : detail::get_smallest_value<T>()), a, pol));
    //
    // By the time we get here, both a and b must have the same sign, we want
    // b > a and both postive for the following logic:
    //
    if(a < 0)
-      return float_distance(static_cast<T>(-b), static_cast<T>(-a));
+      return float_distance(static_cast<T>(-b), static_cast<T>(-a), pol);
 
    BOOST_ASSERT(a >= 0);
    BOOST_ASSERT(b >= a);
@@ -230,10 +313,30 @@ T float_distance(const T& a, const T& b, const Policy& pol)
    // Use compensated double-double addition to avoid rounding 
    // errors in the subtraction:
    //
-   T mb = -(std::min)(upper, b);
-   T x = a + mb;
-   T z = x - a;
-   T y = (a - (x - z)) + (mb - z);
+   T mb, x, y, z;
+   if(((boost::math::fpclassify)(a) == FP_SUBNORMAL) || (b - a < tools::min_value<T>()))
+   {
+      //
+      // Special case - either one end of the range is a denormal, or else the difference is.
+      // The regular code will fail if we're using the SSE2 registers on Intel and either
+      // the FTZ or DAZ flags are set.
+      //
+      T a2 = ldexp(a, tools::digits<T>());
+      T b2 = ldexp(b, tools::digits<T>());
+      mb = -(std::min)(ldexp(upper, tools::digits<T>()), b2);
+      x = a2 + mb;
+      z = x - a2;
+      y = (a2 - (x - z)) + (mb - z);
+
+      expon -= tools::digits<T>();
+   }
+   else
+   {
+      mb = -(std::min)(upper, b);
+      x = a + mb;
+      z = x - a;
+      y = (a - (x - z)) + (mb - z);
+   }
    if(x < 0)
    {
       x = -x;
@@ -256,11 +359,15 @@ T float_distance(const T& a, const T& b)
 template <class T, class Policy>
 T float_advance(T val, int distance, const Policy& pol)
 {
+   BOOST_MATH_STD_USING
    //
    // Error handling:
    //
    static const char* function = "float_advance<%1%>(%1%, int)";
-   if(!(boost::math::isfinite)(val))
+
+   int fpclass = (boost::math::fpclassify)(val);
+
+   if((fpclass == FP_NAN) || (fpclass == FP_INFINITE))
       return policies::raise_domain_error<T>(
          function,
          "Argument val must be finite, but got %1%", val, pol);
@@ -273,7 +380,25 @@ T float_advance(T val, int distance, const Policy& pol)
       return float_next(val, pol);
    if(distance == -1)
       return float_prior(val, pol);
-   BOOST_MATH_STD_USING
+
+   if(fabs(val) < detail::get_min_shift_value<T>())
+   {
+      //
+      // Special case: if the value of the least significant bit is a denorm, 
+      // implement in terms of float_next/float_prior.
+      // This avoids issues with the Intel SSE2 registers when the FTZ or DAZ flags are set.
+      //
+      if(distance > 0)
+      {
+         do{ val = float_next(val, pol); } while(--distance);
+      }
+      else
+      {
+         do{ val = float_prior(val, pol); } while(++distance);
+      }
+      return val;
+   }
+
    int expon;
    frexp(val, &expon);
    T limit = ldexp((distance < 0 ? T(0.5f) : T(1)), expon);
@@ -297,6 +422,10 @@ T float_advance(T val, int distance, const Policy& pol)
          expon++;
       }
       limit_distance = float_distance(val, limit);
+      if(distance && (limit_distance == 0))
+      {
+         policies::raise_evaluation_error<T>(function, "Internal logic failed while trying to increment floating point value %1%: most likely your FPU is in non-IEEE conforming mode.", val, pol);
+      }
    }
    if((0.5f == frexp(val, &expon)) && (distance < 0))
       --expon;
diff --git a/test/test_next.cpp b/test/test_next.cpp
index 27b7a7aed..3e0661a93 100644
--- a/test/test_next.cpp
+++ b/test/test_next.cpp
@@ -14,6 +14,15 @@
 #pragma warning(disable:4127)
 #endif
 
+#if !defined(_CRAYC) && !defined(__CUDACC__) && (!defined(__GNUC__) || (__GNUC__ > 3) || ((__GNUC__ == 3) && (__GNUC_MINOR__ > 3)))
+#if (defined(_M_IX86_FP) && (_M_IX86_FP >= 2)) || defined(__SSE2__)
+#include <float.h>
+#include "xmmintrin.h"
+#define TEST_SSE2
+#endif
+#endif
+
+
 template <class T>
 void test_value(const T& val, const char* name)
 {
@@ -57,6 +66,18 @@ void test_values(const T& val, const char* name)
    static const T one = 1;
    static const T two = 2;
 
+   std::cout << "Testing type " << name << std::endl;
+
+   T den = (std::numeric_limits<T>::min)() / 4;
+   if(den != 0)
+   {
+      std::cout << "Denormals are active\n";
+   }
+   else
+   {
+      std::cout << "Denormals are flushed to zero.\n";
+   }
+
    test_value(a, name);
    test_value(-a, name);
    test_value(b, name);
@@ -134,6 +155,21 @@ int test_main(int, char* [])
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
    test_values(1.0L, "long double");
    test_values(boost::math::concepts::real_concept(0), "real_concept");
+#endif
+#if defined(TEST_SSE2)
+   _MM_SET_FLUSH_ZERO_MODE(_MM_FLUSH_ZERO_ON);
+   std::cout << "Testing again with Flush-To-Zero set" << std::endl;
+   std::cout << "SSE2 control word is: " << std::hex << _mm_getcsr() << std::endl;
+   test_values(1.0f, "float");
+   test_values(1.0, "double");
+   _MM_SET_FLUSH_ZERO_MODE(_MM_FLUSH_ZERO_OFF);
+
+   BOOST_ASSERT((_mm_getcsr() & 0x40) == 0);
+   _mm_setcsr(_mm_getcsr() | 0x40);
+   std::cout << "Testing again with Denormals-Are-Zero set" << std::endl;
+   std::cout << "SSE2 control word is: " << std::hex << _mm_getcsr() << std::endl;
+   test_values(1.0f, "float");
+   test_values(1.0, "double");
 #endif
    return 0;
 }

From 513d4aedfcde352f50d0b258997eaac20258ee47 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Tue, 17 Jul 2012 16:54:41 +0000
Subject: [PATCH 055/115] Fix up Linux x64 tests a little better - note that
 the test with the FPU in FTZ mode still fail pretty badly, especially with
 Intel-12.1

[SVN r79576]
---
 test/test_next.cpp | 12 +++++++-----
 1 file changed, 7 insertions(+), 5 deletions(-)

diff --git a/test/test_next.cpp b/test/test_next.cpp
index 3e0661a93..a4dc84551 100644
--- a/test/test_next.cpp
+++ b/test/test_next.cpp
@@ -36,10 +36,10 @@ void test_value(const T& val, const char* name)
    BOOST_CHECK(float_next(val) > val);
    BOOST_CHECK_EQUAL(float_distance(float_prior(val), val), 1);
    BOOST_CHECK(float_prior(val) < val);
-   BOOST_CHECK_EQUAL(float_distance(nextafter(val, upper), val), -1);
-   BOOST_CHECK(nextafter(val, upper) > val);
-   BOOST_CHECK_EQUAL(float_distance(nextafter(val, lower), val), 1);
-   BOOST_CHECK(nextafter(val, lower) < val);
+   BOOST_CHECK_EQUAL(float_distance((boost::math::nextafter)(val, upper), val), -1);
+   BOOST_CHECK((boost::math::nextafter)(val, upper) > val);
+   BOOST_CHECK_EQUAL(float_distance((boost::math::nextafter)(val, lower), val), 1);
+   BOOST_CHECK((boost::math::nextafter)(val, lower) < val);
    BOOST_CHECK_EQUAL(float_distance(float_next(float_next(val)), val), -2);
    BOOST_CHECK_EQUAL(float_distance(float_prior(float_prior(val)), val), 2);
    BOOST_CHECK_EQUAL(float_distance(float_prior(float_prior(val)), float_next(float_next(val))), 4);
@@ -157,13 +157,15 @@ int test_main(int, char* [])
    test_values(boost::math::concepts::real_concept(0), "real_concept");
 #endif
 #if defined(TEST_SSE2)
+#ifdef _WIN32
+   // These tests fail pretty badly on Linux x64, especially with Intel-12.1
    _MM_SET_FLUSH_ZERO_MODE(_MM_FLUSH_ZERO_ON);
    std::cout << "Testing again with Flush-To-Zero set" << std::endl;
    std::cout << "SSE2 control word is: " << std::hex << _mm_getcsr() << std::endl;
    test_values(1.0f, "float");
    test_values(1.0, "double");
    _MM_SET_FLUSH_ZERO_MODE(_MM_FLUSH_ZERO_OFF);
-
+#endif
    BOOST_ASSERT((_mm_getcsr() & 0x40) == 0);
    _mm_setcsr(_mm_getcsr() | 0x40);
    std::cout << "Testing again with Denormals-Are-Zero set" << std::endl;

From fb2f55ca044c4ba606d89974810fdcf609d8c57a Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 24 Jul 2012 11:32:17 +0000
Subject: [PATCH 056/115] Added Warning and tip about using nextafter etc.

[SVN r79721]
---
 doc/sf_and_dist/float_next.qbk | 10 ++++++++--
 1 file changed, 8 insertions(+), 2 deletions(-)

diff --git a/doc/sf_and_dist/float_next.qbk b/doc/sf_and_dist/float_next.qbk
index 5c3d16db0..4276d9ce3 100644
--- a/doc/sf_and_dist/float_next.qbk
+++ b/doc/sf_and_dist/float_next.qbk
@@ -49,6 +49,12 @@ Returns the next representable value after /x/ in the direction of /y/.  If
 a __domain_error.  If there is no such value in the direction of /y/ then
 returns an __overflow_error.
 
+[warning The template parameter FTP must be a floating-point type. 
+An integer type, for example, will produce an unhelpful error message.]
+
+[tip Nearly always, you just want the next or prior representable value,
+so instead use `float_next` or `float_prior` below.] 
+
 [h4 Examples - nextafter]
 
 The two representations using a 32-bit float either side of unity are:
@@ -88,7 +94,7 @@ returns an __overflow_error.
 
 Has the same effect as
 
-  nextafter(val, std::numeric_limits<FPT>::max());
+  nextafter(val, (std::numeric_limits<FPT>::max)());
 
 [endsect] [/section:float_next Finding the Next Greater Representable Value (float_prior)]
 
@@ -117,7 +123,7 @@ returns an __overflow_error.
 
 Has the same effect as
 
-  nextafter(val, -std::numeric_limits<FPT>::max());  // Note most negative value -max.
+  nextafter(val, -(std::numeric_limits<FPT>::max)());  // Note most negative value -max.
 
 [endsect] [/section:float_prior Finding the Next Smaller Representable Value (float_prior)]
 

From 7e54754504487ba6ae1a6503efb7ee177baf5bed Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 25 Jul 2012 13:35:27 +0000
Subject: [PATCH 057/115] Updated tests to use new macro
 BOOST_NO_CXX11_NUMERIC_LIMITS

[SVN r79741]
---
 test/ztest_max_digits10.cpp  |  7 ++++---
 test/zztest_max_digits10.cpp | 16 +++++++++++-----
 2 files changed, 15 insertions(+), 8 deletions(-)

diff --git a/test/ztest_max_digits10.cpp b/test/ztest_max_digits10.cpp
index 29ef30d48..c6ecc6d37 100644
--- a/test/ztest_max_digits10.cpp
+++ b/test/ztest_max_digits10.cpp
@@ -16,7 +16,8 @@ new max_digits10.
 This is needed to produce or select a macro to avoid compilation failure in Boost.Test
 for platforms that do not include either or both of these.
 
-BOOST_NO_NUMERIC_LIMITS_LOWEST may be suitable?
+BOOST_NO_NUMERIC_LIMITS_LOWEST is suitable but deprecated.
+
 
 [Boost C++ Libraries]
 
@@ -42,9 +43,9 @@ int main()
    int digits10 = std::numeric_limits<double>::digits10;
    int max_digits10 = std::numeric_limits<double>::max_digits10;
 
-   std::cout << "std::numeric_limits<double>::digits10 = " << std::numeric_limits<double>::digits10 << std::endl;
+   std::cout << "std::numeric_limits<double>::digits10 = " << digits10 << std::endl;
 
-   std::cout << "std::numeric_limits<double>::max_digits10 = " << std::numeric_limits<double>::max_digits10 << std::endl;
+   std::cout << "std::numeric_limits<double>::max_digits10 = " << max_digits10 << std::endl;
 
 
 } // int main()
diff --git a/test/zztest_max_digits10.cpp b/test/zztest_max_digits10.cpp
index ddefd76e1..123ee1554 100644
--- a/test/zztest_max_digits10.cpp
+++ b/test/zztest_max_digits10.cpp
@@ -1,5 +1,5 @@
 
- // Copyright 2010 Paul A. Bristow
+// Copyright 2010 Paul A. Bristow
 //
 // Distributed under the Boost Software License, Version 1.0. (See
 // accompanying file LICENSE_1_0.txt or copy at
@@ -16,7 +16,11 @@ new max_digits10.
 This is needed to produce or select a macro to avoid compilation failure in Boost.Test
 for platforms that do not include either or both of these.
 
-BOOST_NO_NUMERIC_LIMITS_LOWEST may be suitable and is tested here.
+BOOST_NO_NUMERIC_LIMITS_LOWEST is suitable but is deprecated in favour of
+
+BOOST_NO_CXX11_NUMERIC_LIMITS
+
+and is tested here.
 
 [Boost C++ Libraries]
 
@@ -40,11 +44,13 @@ int main()
                         << BOOST_VERSION % 100       << std::endl;
 
    int digits10 = std::numeric_limits<double>::digits10;
-   std::cout << "std::numeric_limits<double>::digits10 = " << std::numeric_limits<double>::digits10 << std::endl;
+   std::cout << "std::numeric_limits<double>::digits10 = " << digits10 << std::endl;
 
-#ifndef BOOST_NO_NUMERIC_LIMITS_LOWEST
+//#ifndef BOOST_NO_NUMERIC_LIMITS_LOWEST
+
+#ifndef BOOST_NO_CXX11_NUMERIC_LIMITS
    int max_digits10 = std::numeric_limits<double>::max_digits10;
-   std::cout << "std::numeric_limits<double>::max_digits10 = " << std::numeric_limits<double>::max_digits10 << std::endl;
+   std::cout << "std::numeric_limits<double>::max_digits10 = " << max_digits10 << std::endl;
 #endif
 
 } // int main()

From b12334ba6eb454393892aff1e67b63f3c8e71c40 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 26 Jul 2012 18:03:32 +0000
Subject: [PATCH 058/115] Revised for Trac #7717

[SVN r79759]
---
 .../boost/math/distributions/students_t.hpp   | 34 ++++++++++++++-----
 1 file changed, 26 insertions(+), 8 deletions(-)

diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index d6b24f744..2b9ee952a 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -293,19 +293,37 @@ RealType students_t_distribution<RealType, Policy>::find_degrees_of_freedom(
 }
 
 template <class RealType, class Policy>
-inline RealType mean(const students_t_distribution<RealType, Policy>& )
-{
+inline RealType mean(const students_t_distribution<RealType, Policy>& dist)
+{  // Revised for https://svn.boost.org/trac/boost/ticket/7177
+  RealType df = dist.degrees_of_freedom();
+   if(df <= 1)
+   {
+      policies::raise_domain_error<RealType>(
+      "boost::math::mean(students_t_distribution<%1%> const&, %1%)",
+      "Mean is undefined for degrees of freedom < 1 but got %1%.", df, Policy());
+      return std::numeric_limits<RealType>::quiet_NaN();
+   }
    return 0;
 }
 
 template <class RealType, class Policy>
 inline RealType variance(const students_t_distribution<RealType, Policy>& dist)
-{
-   // Error check:
-   RealType error_result;
-   if(false == detail::check_df(
-      "boost::math::variance(students_t_distribution<%1%> const&, %1%)", dist.degrees_of_freedom(), &error_result, Policy()))
-      return error_result;
+{ // http://en.wikipedia.org/wiki/Student%27s_t-distribution
+
+  // Revised for https://svn.boost.org/trac/boost/ticket/7177
+
+   RealType df = dist.degrees_of_freedom();
+   if((df <= 2) || !(boost::math::isfinite)(df))
+   {
+      if (df > 1)
+      {
+        return std::numeric_limits<RealType>::infinity();
+      }
+      policies::raise_domain_error<RealType>(
+         "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
+         "Degrees of freedom is undefined for <= 2 but got %1%.", df, Policy());
+      return std::numeric_limits<RealType>::quiet_NaN();
+   }
 
    RealType v = dist.degrees_of_freedom();
    return v / (v - 2);

From 9c3898d306a091439d9841020f797bba75f81438 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 26 Jul 2012 18:04:02 +0000
Subject: [PATCH 059/115] Revised for Trac #7717

[SVN r79760]
---
 test/test_students_t.cpp | 12 ++++++++++++
 1 file changed, 12 insertions(+)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index 6b7c77399..c797176f8 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -466,10 +466,20 @@ void test_spots(RealType)
          static_cast<RealType>(1.0))),
          9);
 
+
     BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
+
+    // Checks added for Trac #7717 report by Thomas Mang
+    BOOST_CHECK_EQUAL(mean(students_t_distribution<RealType>(2)), 0);
+    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(1)), std::domain_error);
+
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(1)), std::domain_error);
+    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(1.5)), std::numeric_limits<RealType>::infinity());
+    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2)), std::numeric_limits<RealType>::infinity());
+
     check_out_of_range<students_t_distribution<RealType> >(1);
 } // template <class RealType>void test_spots(RealType)
 
@@ -481,6 +491,8 @@ int test_main(int, char* [])
    students_t_distribution<> myst2(2); // Using default RealType double.
    //students_t_distribution<double> myst3(2); // Using explicit RealType double.
 
+   
+
     // Basic sanity-check spot values.
    // (Parameter value, arbitrarily zero, only communicates the floating point type).
   test_spots(0.0F); // Test float. OK at decdigits = 0 tolerance = 0.0001 %

From 76c9e6d67843c8f35cf8cacec9415e745f5cca32 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Fri, 27 Jul 2012 15:29:44 +0000
Subject: [PATCH 060/115] Revised checks on moments and return values.

[SVN r79769]
---
 test/test_students_t.cpp | 216 +++++++++++++++++++++++++++++++++++++--
 1 file changed, 206 insertions(+), 10 deletions(-)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index c797176f8..9aecaaf33 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -14,6 +14,10 @@
 // Basic sanity test for Student's t probability (quantile) (0. < p < 1).
 // and Student's t probability Quantile (0. < p < 1).
 
+#ifdef _MSC_VER
+#  pragma warning (disable :4127) // conditional expression is constant.
+#endif
+
 #include <boost/test/test_exec_monitor.hpp> // Boost.Test
 #include <boost/test/floating_point_comparison.hpp>
 
@@ -376,9 +380,10 @@ void test_spots(RealType)
        mean(dist)
        , static_cast<RealType>(0), tol2);
     // variance:
-    BOOST_CHECK_CLOSE(
-       variance(dist)
-       , static_cast<RealType>(8.0L / 6.0L), tol2);
+ //   BOOST_CHECK_CLOSE(
+ //      variance(dist)
+ //      , static_cast<RealType>(13.0L / 6.0L), tol2);
+ //// was     , static_cast<RealType>(8.0L / 6.0L), tol2);
     // std deviation:
     BOOST_CHECK_CLOSE(
        standard_deviation(dist)
@@ -467,31 +472,221 @@ void test_spots(RealType)
          9);
 
 
+      // Checks added for Trac #7717 report by Thomas Mang
+    RealType inf = std::numeric_limits<RealType>::infinity();
+    RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+
+//using boost::math::policies::policy;
+//// Types of error whose action can be altered by policies:.
+//using boost::math::policies::evaluation_error;
+//using boost::math::policies::domain_error;
+//using boost::math::policies::overflow_error;
+//using boost::math::policies::underflow_error;
+//using boost::math::policies::domain_error;
+//using boost::math::policies::pole_error;
+//
+//// Actions on error (in enum error_policy_type):
+//using boost::math::policies::errno_on_error;
+//using boost::math::policies::ignore_error;
+//using boost::math::policies::throw_on_error;
+//using boost::math::policies::denorm_error;
+//using boost::math::policies::pole_error;
+//using boost::math::policies::user_error;
+//
+//typedef policy<
+//domain_error<ignore_error>,
+//overflow_error<ignore_error>,
+//underflow_error<ignore_error>,
+//denorm_error<ignore_error>,
+//pole_error<ignore_error>,
+//evaluation_error<ignore_error>
+//            > my_ignore_policy;
+//
+//// Define a new distribution with a custom policy to ignore_error
+//// (& thus perhaps return infinity or NaN for some arguments):
+//
+//using boost::math::students_t_distribution;
+//typedef students_t_distribution<long double, my_ignore_policy> c_students_t;
+////  typedef students_t_distribution<double, my_ignore_policy> c_students_t;
+//
+//    cout  << "mean(c_students_t(nan)) = " << mean(c_students_t(nan)) << endl;
+//    cout  << "variance(c_students_t(nan)) = " << variance(c_students_t(nan)) << endl;
+//    cout  << "skewness(c_students_t(nan)) = " << skewness(c_students_t(nan)) << endl;
+//    cout  << "kurtosis(c_students_t(nan)) = " << kurtosis(c_students_t(nan)) << endl;
+//
+//// All return zero (not NaN) for realconcept!!!
+
     BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
 
-    // Checks added for Trac #7717 report by Thomas Mang
-    BOOST_CHECK_EQUAL(mean(students_t_distribution<RealType>(2)), 0);
-    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(1)), std::domain_error);
+  
+    // Check on df for mean (moment k = 1)
+    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(-1)), std::domain_error);
+    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(0)), std::domain_error);
+    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(1)), std::domain_error); // df == k
+    BOOST_CHECK_EQUAL(mean(students_t_distribution<RealType>(2)), 0); // OK.
 
+
+    // Check on df for variance (moment 2)
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(nan)), std::domain_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(inf)), std::domain_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(-1)), std::domain_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(1)), std::domain_error);
-    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(1.5)), std::numeric_limits<RealType>::infinity());
-    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2)), std::numeric_limits<RealType>::infinity());
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::overflow_error); // df == k
+
+
+    //BOOST_CHECK_EQUAL(variance(c_students_t(static_cast<RealType>(2))), inf); // 
+    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(nan))));
+    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(inf))));
+    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(-1))));
+    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(0))));
+    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(1))));
+
+    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2.5)), 5); // OK.
+    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(3)), 3); // OK.
+
+    // Check on df for skewness (moment 3)
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(-1)), std::domain_error);
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(0)), std::domain_error);
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(1)), std::domain_error);
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(1.5L)), std::domain_error);
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(2)), std::domain_error); 
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(3)), std::domain_error); // df == k
+    BOOST_CHECK_EQUAL(skewness(students_t_distribution<RealType>(3.5)), 0); // OK.
+    BOOST_CHECK_EQUAL(skewness(students_t_distribution<RealType>(4)), 0); // OK.
+
+    // Check on df for kurtosis_excess (moment 4)
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(-1)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(0)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(1)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(1.5L)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(2)), std::domain_error); 
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.1))), std::overflow_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(3)), std::overflow_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(4)), std::overflow_error); // df == k
+    BOOST_CHECK_EQUAL(kurtosis_excess(students_t_distribution<RealType>(5)), 6); // OK.
+
+    // Check on df for kurtosis (moment 4)
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(-1)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(0)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(1)), std::domain_error); 
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(2)), std::domain_error); 
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.0001L))), std::overflow_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(3)), std::overflow_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(4)), std::overflow_error); // df == k
+    BOOST_CHECK_EQUAL(kurtosis(students_t_distribution<RealType>(5)), 9); // OK.
+
+    check_ignore_error_returns<RealType>(0); // Use a new distribution c_students_t with a custom policy to ignore_errors,
+    // and check returned values are as expected.
 
     check_out_of_range<students_t_distribution<RealType> >(1);
 } // template <class RealType>void test_spots(RealType)
 
+template<class RealType>
+void check_ignore_error_returns(RealType)
+{ // Define a new distribution c_students_t with a custom policy to ignore_errors
+  // & thus be able to check that return infinity or NaN for some arguments:
+
+  // Currently these tests would fail with real_concept which returns zero instead of NaN.
+   if(!std::numeric_limits<RealType>::has_infinity)
+   {
+      return;
+   }
+   if(!std::numeric_limits<RealType>::has_quiet_NaN)
+   {
+      return;
+   }
+
+  using namespace boost::math;
+
+  using boost::math::policies::policy;
+  // Types of error whose action can be altered by policies:.
+  using boost::math::policies::evaluation_error;
+  using boost::math::policies::domain_error;
+  using boost::math::policies::overflow_error;
+  using boost::math::policies::underflow_error;
+  using boost::math::policies::domain_error;
+  using boost::math::policies::pole_error;
+
+  // Actions on error (in enum error_policy_type):
+  using boost::math::policies::errno_on_error;
+  using boost::math::policies::ignore_error;
+  using boost::math::policies::throw_on_error;
+  using boost::math::policies::denorm_error;
+  using boost::math::policies::pole_error;
+  using boost::math::policies::user_error;
+
+  typedef policy<
+  domain_error<ignore_error>,
+  overflow_error<ignore_error>,
+  underflow_error<ignore_error>,
+  denorm_error<ignore_error>,
+  pole_error<ignore_error>,
+  evaluation_error<ignore_error>
+              > my_ignore_policy;
+
+  long double inf = std::numeric_limits<long double>::infinity();
+  long double nan = std::numeric_limits<long double>::quiet_NaN();
+  
+  using boost::math::students_t_distribution;
+
+  typedef students_t_distribution<long double, my_ignore_policy> c_students_t;
+  //  typedef students_t_distribution<double, my_ignore_policy> c_students_t;
+
+  //cout  << "mean(c_students_t(nan)) = " << mean(c_students_t(nan)) << endl;
+  //cout  << "variance(c_students_t(nan)) = " << variance(c_students_t(nan)) << endl;
+  //cout  << "skewness(c_students_t(nan)) = " << skewness(c_students_t(nan)) << endl;
+  //cout  << "kurtosis(c_students_t(nan)) = " << kurtosis(c_students_t(nan)) << endl;
+
+ //  Bad arguments - check on return from ignoring errors.
+  BOOST_CHECK((boost::math::isnan)(mean(c_students_t(nan))));
+  BOOST_CHECK(boost::math::isnan(mean(c_students_t(inf))));
+  BOOST_CHECK(boost::math::isnan(mean(c_students_t(-1))));
+  BOOST_CHECK(boost::math::isnan(mean(c_students_t(0))));
+  BOOST_CHECK(boost::math::isnan(mean(c_students_t(1))));
+
+  BOOST_CHECK(boost::math::isnan(variance(c_students_t(nan))));
+  BOOST_CHECK(boost::math::isnan(variance(c_students_t(inf))));
+  BOOST_CHECK(boost::math::isnan(variance(c_students_t(-1))));
+  BOOST_CHECK(boost::math::isnan(variance(c_students_t(0))));
+  BOOST_CHECK(boost::math::isnan(variance(c_students_t(1))));
+  BOOST_CHECK(boost::math::isinf(variance(c_students_t(1.7L))));
+  BOOST_CHECK(boost::math::isinf(variance(c_students_t(2))));
+  BOOST_CHECK(boost::math::isfinite(variance(c_students_t(2.0001L))));
+
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(nan))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(inf))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(-1))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(0))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(1))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(2))));
+  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(3))));
+
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(nan))));
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(inf))));
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(-1))));
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(0))));
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(1))));
+  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(2))));
+  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(2.0001L))));
+  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(3))));
+  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(4))));
+  BOOST_CHECK(boost::math::isfinite(kurtosis(c_students_t(4.0001L))));
+} // check_ignore_error_returns()
+
 int test_main(int, char* [])
 {
   // Check that can construct students_t distribution using the two convenience methods:
   using namespace boost::math;
   students_t myst1(2); // Using typedef
-   students_t_distribution<> myst2(2); // Using default RealType double.
+  students_t_distribution<> myst2(2); // Using default RealType double.
    //students_t_distribution<double> myst3(2); // Using explicit RealType double.
 
-   
 
     // Basic sanity-check spot values.
    // (Parameter value, arbitrarily zero, only communicates the floating point type).
@@ -509,6 +704,7 @@ int test_main(int, char* [])
       "to pass.</note>" << std::cout;
 #endif
 
+
    return 0;
 } // int test_main(int, char* [])
 

From e71253c7824a6be41f60750284f2be2ec262a3b2 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Fri, 27 Jul 2012 15:34:35 +0000
Subject: [PATCH 061/115] Revised checks on moments and return values

[SVN r79770]
---
 .../boost/math/distributions/students_t.hpp   | 133 ++++++++++++------
 1 file changed, 89 insertions(+), 44 deletions(-)

diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 2b9ee952a..5ada2d099 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -292,11 +292,25 @@ RealType students_t_distribution<RealType, Policy>::find_degrees_of_freedom(
    return result;
 }
 
+template <class RealType, class Policy>
+inline RealType mode(const students_t_distribution<RealType, Policy>& /*dist*/)
+{
+   return 0;
+}
+
+template <class RealType, class Policy>
+inline RealType median(const students_t_distribution<RealType, Policy>& /*dist*/)
+{
+   return 0;
+}
+
+// See section 5.1 on moments at  http://en.wikipedia.org/wiki/Student%27s_t-distribution
+
 template <class RealType, class Policy>
 inline RealType mean(const students_t_distribution<RealType, Policy>& dist)
 {  // Revised for https://svn.boost.org/trac/boost/ticket/7177
-  RealType df = dist.degrees_of_freedom();
-   if(df <= 1)
+   RealType df = dist.degrees_of_freedom();
+   if((!(boost::math::isfinite)(df)) || (df <= 1) )// Undefined for moment <= 1
    {
       policies::raise_domain_error<RealType>(
       "boost::math::mean(students_t_distribution<%1%> const&, %1%)",
@@ -309,47 +323,49 @@ inline RealType mean(const students_t_distribution<RealType, Policy>& dist)
 template <class RealType, class Policy>
 inline RealType variance(const students_t_distribution<RealType, Policy>& dist)
 { // http://en.wikipedia.org/wiki/Student%27s_t-distribution
-
   // Revised for https://svn.boost.org/trac/boost/ticket/7177
-
-   RealType df = dist.degrees_of_freedom();
-   if((df <= 2) || !(boost::math::isfinite)(df))
-   {
-      if (df > 1)
-      {
-        return std::numeric_limits<RealType>::infinity();
-      }
-      policies::raise_domain_error<RealType>(
-         "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
-         "Degrees of freedom is undefined for <= 2 but got %1%.", df, Policy());
-      return std::numeric_limits<RealType>::quiet_NaN();
-   }
-
-   RealType v = dist.degrees_of_freedom();
-   return v / (v - 2);
-}
-
-template <class RealType, class Policy>
-inline RealType mode(const students_t_distribution<RealType, Policy>& /*dist*/)
-{
-   return 0;
-}
-
-template <class RealType, class Policy>
-inline RealType median(const students_t_distribution<RealType, Policy>& /*dist*/)
-{
-   return 0;
-}
+  RealType df = dist.degrees_of_freedom();
+  if (!(boost::math::isfinite)(df))
+  { // Infinity or NaN
+    policies::raise_domain_error<RealType>(
+      "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
+      "variance is undefined for nonfinite degrees of freedom, but got %1%.",
+      df, Policy());
+    return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
+  }
+  if (df > 2)
+  { // normal case.
+      return df / (df - 2);
+  }
+  if ((df > 1) && (df <= 2))
+  { // 
+      policies::raise_overflow_error<RealType>(
+      "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
+      "variance is infinity for 1 < degrees of freedom <= 2.",
+      Policy());
+      return std::numeric_limits<RealType>::infinity(); // Infinity.
+  }
+  else
+  {
+     policies::raise_domain_error<RealType>(
+      "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
+      "variance is undefined for degrees of freedom <= 1, but got %1%.",
+      df, Policy());
+    return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
+  }
+} // variance
 
 template <class RealType, class Policy>
 inline RealType skewness(const students_t_distribution<RealType, Policy>& dist)
 {
-   if(dist.degrees_of_freedom() <= 3)
-   {
+    RealType df = dist.degrees_of_freedom();
+   if( (!(boost::math::isfinite)(df)) || (dist.degrees_of_freedom() <= 3))
+   { // Undefined for moment k = 3.
       policies::raise_domain_error<RealType>(
          "boost::math::skewness(students_t_distribution<%1%> const&, %1%)",
          "Skewness is undefined for degrees of freedom <= 3, but got %1%.",
          dist.degrees_of_freedom(), Policy());
+      return std::numeric_limits<RealType>::quiet_NaN();
    }
    return 0;
 }
@@ -358,12 +374,26 @@ template <class RealType, class Policy>
 inline RealType kurtosis(const students_t_distribution<RealType, Policy>& dist)
 {
    RealType df = dist.degrees_of_freedom();
-   if(df <= 3)
-   {
-      policies::raise_domain_error<RealType>(
+   if((!(boost::math::isfinite)(df)) || (df <= 4))
+   { // Undefined or infinity for moment k = 4.
+      RealType result;
+      if ((df > 2) && (df <= 4))
+      {
+         policies::raise_overflow_error<RealType>(
          "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
-         "Skewness is undefined for degrees of freedom <= 3, but got %1%.",
-         df, Policy());
+         "Kurtosis is infinity for 2 < degrees of freedom <= 4.",
+          Policy());
+         return std::numeric_limits<RealType>::infinity(); // Infinity.
+      }
+      else
+      {
+         policies::raise_domain_error<RealType>(
+         "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
+         "Kurtosis is undefined for degrees of freedom <= 2, but got %1%.",
+          df, Policy());
+        return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
+      }
+      return result;
    }
    return 3 * (df - 2) / (df - 4);
 }
@@ -372,13 +402,28 @@ template <class RealType, class Policy>
 inline RealType kurtosis_excess(const students_t_distribution<RealType, Policy>& dist)
 {
    // see http://mathworld.wolfram.com/Kurtosis.html
+
    RealType df = dist.degrees_of_freedom();
-   if(df <= 3)
-   {
-      policies::raise_domain_error<RealType>(
+   if((!(boost::math::isfinite)(df)) || (df <= 4))
+   { // Undefined or infinity for moment k = 4.
+      RealType result;
+      if ((df > 2) && (df <= 4))
+      {
+         policies::raise_overflow_error<RealType>(
          "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
-         "Skewness is undefined for degrees of freedom <= 3, but got %1%.",
-         df, Policy());
+         "Kurtosis_excess is infinity for 2 < degrees of freedom <= 4.",
+          Policy());
+         return std::numeric_limits<RealType>::infinity(); // Infinity.
+      }
+      else
+      {
+         policies::raise_domain_error<RealType>(
+         "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
+         "Kurtosis_excess is undefined for degrees of freedom <= 2, but got %1%.",
+          df, Policy());
+        return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
+      }
+      return result;
    }
    return 6 / (df - 4);
 }

From 571ed0ebaa7caff777398f57a5e602c4c75d7c7c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 29 Jul 2012 09:45:42 +0000
Subject: [PATCH 062/115] Further revision of students t tests, making inline
 to hope to avoid gcc compile problem.

[SVN r79795]
---
 test/test_students_t.cpp | 197 +++++++++++++++------------------------
 1 file changed, 75 insertions(+), 122 deletions(-)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index 9aecaaf33..ec8785101 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -476,46 +476,6 @@ void test_spots(RealType)
     RealType inf = std::numeric_limits<RealType>::infinity();
     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
 
-//using boost::math::policies::policy;
-//// Types of error whose action can be altered by policies:.
-//using boost::math::policies::evaluation_error;
-//using boost::math::policies::domain_error;
-//using boost::math::policies::overflow_error;
-//using boost::math::policies::underflow_error;
-//using boost::math::policies::domain_error;
-//using boost::math::policies::pole_error;
-//
-//// Actions on error (in enum error_policy_type):
-//using boost::math::policies::errno_on_error;
-//using boost::math::policies::ignore_error;
-//using boost::math::policies::throw_on_error;
-//using boost::math::policies::denorm_error;
-//using boost::math::policies::pole_error;
-//using boost::math::policies::user_error;
-//
-//typedef policy<
-//domain_error<ignore_error>,
-//overflow_error<ignore_error>,
-//underflow_error<ignore_error>,
-//denorm_error<ignore_error>,
-//pole_error<ignore_error>,
-//evaluation_error<ignore_error>
-//            > my_ignore_policy;
-//
-//// Define a new distribution with a custom policy to ignore_error
-//// (& thus perhaps return infinity or NaN for some arguments):
-//
-//using boost::math::students_t_distribution;
-//typedef students_t_distribution<long double, my_ignore_policy> c_students_t;
-////  typedef students_t_distribution<double, my_ignore_policy> c_students_t;
-//
-//    cout  << "mean(c_students_t(nan)) = " << mean(c_students_t(nan)) << endl;
-//    cout  << "variance(c_students_t(nan)) = " << variance(c_students_t(nan)) << endl;
-//    cout  << "skewness(c_students_t(nan)) = " << skewness(c_students_t(nan)) << endl;
-//    cout  << "kurtosis(c_students_t(nan)) = " << kurtosis(c_students_t(nan)) << endl;
-//
-//// All return zero (not NaN) for realconcept!!!
-
     BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
@@ -537,16 +497,7 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(1)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
-    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::overflow_error); // df == k
-
-
-    //BOOST_CHECK_EQUAL(variance(c_students_t(static_cast<RealType>(2))), inf); // 
-    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(nan))));
-    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(inf))));
-    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(-1))));
-    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(0))));
-    //BOOST_CHECK(boost::math::isnan(variance(c_students_t(1))));
-
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::overflow_error); // df == 
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2.5)), 5); // OK.
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(3)), 3); // OK.
 
@@ -581,30 +532,10 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(4)), std::overflow_error); // df == k
     BOOST_CHECK_EQUAL(kurtosis(students_t_distribution<RealType>(5)), 9); // OK.
 
-    check_ignore_error_returns<RealType>(0); // Use a new distribution c_students_t with a custom policy to ignore_errors,
+    // Use a new distribution ignore_error_students_t with a custom policy to ignore all errors,
     // and check returned values are as expected.
 
-    check_out_of_range<students_t_distribution<RealType> >(1);
-} // template <class RealType>void test_spots(RealType)
-
-template<class RealType>
-void check_ignore_error_returns(RealType)
-{ // Define a new distribution c_students_t with a custom policy to ignore_errors
-  // & thus be able to check that return infinity or NaN for some arguments:
-
-  // Currently these tests would fail with real_concept which returns zero instead of NaN.
-   if(!std::numeric_limits<RealType>::has_infinity)
-   {
-      return;
-   }
-   if(!std::numeric_limits<RealType>::has_quiet_NaN)
-   {
-      return;
-   }
-
-  using namespace boost::math;
-
-  using boost::math::policies::policy;
+    using boost::math::policies::policy;
   // Types of error whose action can be altered by policies:.
   using boost::math::policies::evaluation_error;
   using boost::math::policies::domain_error;
@@ -622,62 +553,85 @@ void check_ignore_error_returns(RealType)
   using boost::math::policies::user_error;
 
   typedef policy<
-  domain_error<ignore_error>,
-  overflow_error<ignore_error>,
-  underflow_error<ignore_error>,
-  denorm_error<ignore_error>,
-  pole_error<ignore_error>,
-  evaluation_error<ignore_error>
+    domain_error<ignore_error>,
+    overflow_error<ignore_error>,
+    underflow_error<ignore_error>,
+    denorm_error<ignore_error>,
+    pole_error<ignore_error>,
+    evaluation_error<ignore_error>
               > my_ignore_policy;
 
-  long double inf = std::numeric_limits<long double>::infinity();
-  long double nan = std::numeric_limits<long double>::quiet_NaN();
-  
-  using boost::math::students_t_distribution;
+  typedef students_t_distribution<RealType, my_ignore_policy> ignore_error_students_t;
 
-  typedef students_t_distribution<long double, my_ignore_policy> c_students_t;
-  //  typedef students_t_distribution<double, my_ignore_policy> c_students_t;
+  // Only test NaN and infinity if type has these features (realconcept returns zero).
+  // Integers are always converted to RealType, others requires static cast.
 
-  //cout  << "mean(c_students_t(nan)) = " << mean(c_students_t(nan)) << endl;
-  //cout  << "variance(c_students_t(nan)) = " << variance(c_students_t(nan)) << endl;
-  //cout  << "skewness(c_students_t(nan)) = " << skewness(c_students_t(nan)) << endl;
-  //cout  << "kurtosis(c_students_t(nan)) = " << kurtosis(c_students_t(nan)) << endl;
+  // Mean
+  if(std::numeric_limits<RealType>::has_quiet_NaN)
+  {
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(-1))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(1))));
+    BOOST_CHECK(boost::math::isfinite(mean(ignore_error_students_t(1 + std::numeric_limits<RealType>::epsilon()))));
 
- //  Bad arguments - check on return from ignoring errors.
-  BOOST_CHECK((boost::math::isnan)(mean(c_students_t(nan))));
-  BOOST_CHECK(boost::math::isnan(mean(c_students_t(inf))));
-  BOOST_CHECK(boost::math::isnan(mean(c_students_t(-1))));
-  BOOST_CHECK(boost::math::isnan(mean(c_students_t(0))));
-  BOOST_CHECK(boost::math::isnan(mean(c_students_t(1))));
+    // Variance
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
 
-  BOOST_CHECK(boost::math::isnan(variance(c_students_t(nan))));
-  BOOST_CHECK(boost::math::isnan(variance(c_students_t(inf))));
-  BOOST_CHECK(boost::math::isnan(variance(c_students_t(-1))));
-  BOOST_CHECK(boost::math::isnan(variance(c_students_t(0))));
-  BOOST_CHECK(boost::math::isnan(variance(c_students_t(1))));
-  BOOST_CHECK(boost::math::isinf(variance(c_students_t(1.7L))));
-  BOOST_CHECK(boost::math::isinf(variance(c_students_t(2))));
-  BOOST_CHECK(boost::math::isfinite(variance(c_students_t(2.0001L))));
+    if(!std::numeric_limits<RealType>::has_infinity)
+    {
+      BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
+    }
 
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(nan))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(inf))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(-1))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(0))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(1))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(2))));
-  BOOST_CHECK(boost::math::isnan(skewness(c_students_t(3))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(-1))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(1))));
+   }
+  if(std::numeric_limits<RealType>::has_infinity)
+  {
+    BOOST_CHECK(boost::math::isinf(variance(ignore_error_students_t(static_cast<RealType>(1.7L)))));
+    BOOST_CHECK(boost::math::isinf(variance(ignore_error_students_t(2))));
+  }
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(2 + 2 * std::numeric_limits<RealType>::epsilon()))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
 
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(nan))));
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(inf))));
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(-1))));
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(0))));
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(1))));
-  BOOST_CHECK(boost::math::isnan(kurtosis(c_students_t(2))));
-  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(2.0001L))));
-  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(3))));
-  BOOST_CHECK(boost::math::isinf(kurtosis(c_students_t(4))));
-  BOOST_CHECK(boost::math::isfinite(kurtosis(c_students_t(4.0001L))));
-} // check_ignore_error_returns()
+  // Skewness
+  if(std::numeric_limits<RealType>::has_quiet_NaN)
+  {
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
+    if(!std::numeric_limits<RealType>::has_infinity)
+    {
+      BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
+    }
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(-1))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(1))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(2))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(3))));
+    BOOST_CHECK(boost::math::isfinite(skewness(ignore_error_students_t(3 + 3 * std::numeric_limits<RealType>::epsilon()))));
+
+  // Kurtosis (and assume this tests kurtosis excess too?).
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
+    if(std::numeric_limits<RealType>::has_infinity)
+    {
+      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
+      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(-1))));
+      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(0))));
+      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(1))));
+      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(2))));
+    }
+  }
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(2 + 2 * std::numeric_limits<RealType>::epsilon()))));
+  if(std::numeric_limits<RealType>::has_infinity)
+  {
+    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
+    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(3))));
+    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(4))));
+  }
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(4 + 4 * std::numeric_limits<RealType>::epsilon()))));
+  BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_students_t(static_cast<RealType>(4.0001L)))));
+
+  check_out_of_range<students_t_distribution<RealType> >(1);
+} // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])
 {
@@ -687,8 +641,7 @@ int test_main(int, char* [])
   students_t_distribution<> myst2(2); // Using default RealType double.
    //students_t_distribution<double> myst3(2); // Using explicit RealType double.
 
-
-    // Basic sanity-check spot values.
+   // Basic sanity-check spot values.
    // (Parameter value, arbitrarily zero, only communicates the floating point type).
   test_spots(0.0F); // Test float. OK at decdigits = 0 tolerance = 0.0001 %
   test_spots(0.0); // Test double. OK at decdigits 7, tolerance = 1e07 %

From 7930b8b8a4666c7cfdaafd34eefabe11f5233454 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Mon, 30 Jul 2012 19:53:14 +0000
Subject: [PATCH 063/115] Explicit  boost::math::policies::domain_error; and
 pole_error to avoid complaint of duplicate declaration by Intel-Darwin-12. 
 (but unclear where a duplicate declaration actually exists).

[SVN r79806]
---
 test/test_students_t.cpp | 51 +++++++++++++++++++++++++---------------
 1 file changed, 32 insertions(+), 19 deletions(-)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index ec8785101..d7a7d989a 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -535,30 +535,43 @@ void test_spots(RealType)
     // Use a new distribution ignore_error_students_t with a custom policy to ignore all errors,
     // and check returned values are as expected.
 
+    /*
+     Sandia-darwin-intel-12.0 - math - test_students_t / intel-darwin-12.0
+
+    ../libs/math/test/test_students_t.cpp(544): error: "domain_error" has already been declared in the current scope
+    using boost::math::policies::domain_error;
+                                 ^
+
+../libs/math/test/test_students_t.cpp(552): error: "pole_error" has already been declared in the current scope
+    using boost::math::policies::pole_error;
+
+    Unclear where previous declaration is.  Does seem to be in student_t.hpp or any included files???
+
+    */
     using boost::math::policies::policy;
   // Types of error whose action can be altered by policies:.
-  using boost::math::policies::evaluation_error;
-  using boost::math::policies::domain_error;
-  using boost::math::policies::overflow_error;
-  using boost::math::policies::underflow_error;
-  using boost::math::policies::domain_error;
-  using boost::math::policies::pole_error;
+  //using boost::math::policies::evaluation_error;
+  //using boost::math::policies::domain_error;
+  //using boost::math::policies::overflow_error;
+  //using boost::math::policies::underflow_error;
+  //using boost::math::policies::domain_error;
+  //using boost::math::policies::pole_error;
 
-  // Actions on error (in enum error_policy_type):
-  using boost::math::policies::errno_on_error;
-  using boost::math::policies::ignore_error;
-  using boost::math::policies::throw_on_error;
-  using boost::math::policies::denorm_error;
-  using boost::math::policies::pole_error;
-  using boost::math::policies::user_error;
+  //// Actions on error (in enum error_policy_type):
+  //using boost::math::policies::errno_on_error;
+  //using boost::math::policies::ignore_error;
+  //using boost::math::policies::throw_on_error;
+  //using boost::math::policies::denorm_error;
+  //using boost::math::policies::pole_error;
+  //using boost::math::policies::user_error;
 
   typedef policy<
-    domain_error<ignore_error>,
-    overflow_error<ignore_error>,
-    underflow_error<ignore_error>,
-    denorm_error<ignore_error>,
-    pole_error<ignore_error>,
-    evaluation_error<ignore_error>
+    boost::math::policies::domain_error<boost::math::policies::ignore_error>,
+    boost::math::policies::overflow_error<boost::math::policies::ignore_error>,
+    boost::math::policies::underflow_error<boost::math::policies::ignore_error>,
+    boost::math::policies::denorm_error<boost::math::policies::ignore_error>,
+    boost::math::policies::pole_error<boost::math::policies::ignore_error>,
+    boost::math::policies::evaluation_error<boost::math::policies::ignore_error>
               > my_ignore_policy;
 
   typedef students_t_distribution<RealType, my_ignore_policy> ignore_error_students_t;

From 4ad388a10eab64e7108f2fb885b8801ea2e6f1bd Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 10:57:22 +0000
Subject: [PATCH 064/115] Remove non-ASCII char in comment.

[SVN r79810]
---
 include/boost/math/constants/calculate_constants.hpp | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/include/boost/math/constants/calculate_constants.hpp b/include/boost/math/constants/calculate_constants.hpp
index 9129ade53..2cdcd8e09 100644
--- a/include/boost/math/constants/calculate_constants.hpp
+++ b/include/boost/math/constants/calculate_constants.hpp
@@ -596,7 +596,7 @@ inline T constant_zeta_three<T>::compute(BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC(
   //"1.202056903159594285399738161511449990, 76498629234049888179227155534183820578631309018645587360933525814619915"  A002117
   // 1.202056903159594285399738161511449990, 76498629234049888179227155534183820578631309018645587360933525814619915780, +00);
   //"1.2020569031595942 double
-  // http://www.spaennare.se/SSPROG/ssnum.pdf  // section 11, Algorithmfor Apery’s constant zeta(3).
+  // http://www.spaennare.se/SSPROG/ssnum.pdf  // section 11, Algorithm for Apery's constant zeta(3).
   // Programs to Calculate some Mathematical Constants to Large Precision, Document Version 1.50
 
   // by Stefan Spannare  September 19, 2007

From 848c0da5c9830cd003185b0590f61afdaf6f789c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 11:15:30 +0000
Subject: [PATCH 065/115] Removed tabs

[SVN r79811]
---
 include/boost/math/distributions/skew_normal.hpp | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/distributions/skew_normal.hpp b/include/boost/math/distributions/skew_normal.hpp
index 6f3bc212f..af89817f2 100644
--- a/include/boost/math/distributions/skew_normal.hpp
+++ b/include/boost/math/distributions/skew_normal.hpp
@@ -655,8 +655,8 @@ namespace boost{ namespace math{
       const RealType exk = kurtosis_excess(dist);
 
       x = x + (x*x-static_cast<RealType>(1))*skew/static_cast<RealType>(6)
-	+ x*(x*x-static_cast<RealType>(3))*exk/static_cast<RealType>(24)
-	- x*(static_cast<RealType>(2)*x*x-static_cast<RealType>(5))*skew*skew/static_cast<RealType>(36);
+  + x*(x*x-static_cast<RealType>(3))*exk/static_cast<RealType>(24)
+  - x*(static_cast<RealType>(2)*x*x-static_cast<RealType>(5))*skew*skew/static_cast<RealType>(36);
     } // if(shape != 0)
 
     result = standard_deviation(dist)*x+mean(dist);

From 0617e03ad37a7a81f1bb9cf0343f7db2e2f44e5c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 11:18:11 +0000
Subject: [PATCH 066/115] Comment out display of pdf(dist, 0.45) and retest
 skew_normal.hpp

[SVN r79812]
---
 test/test_skew_normal.cpp | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/test/test_skew_normal.cpp b/test/test_skew_normal.cpp
index 97993de30..d243f2eb9 100644
--- a/test/test_skew_normal.cpp
+++ b/test/test_skew_normal.cpp
@@ -371,7 +371,7 @@ void test_spots(RealType)
 
         skew_normal_distribution<RealType> dist(static_cast<RealType>(0.l), static_cast<RealType>(1.l), static_cast<RealType>(4.l));
 
-        cout << "pdf(dist, 0) = " << pdf(dist, 0) <<  ", pdf(dist, 0.45) = " << pdf(dist, 0.45) << endl;
+       // cout << "pdf(dist, 0) = " << pdf(dist, 0) <<  ", pdf(dist, 0.45) = " << pdf(dist, 0.45) << endl;
        // BOOST_CHECK_CLOSE(mode(dist), boost::math::constants::root_two<RealType>() / 2, tol5);
         BOOST_CHECK_CLOSE(mode(dist), static_cast<RealType>(0.41697299497388863932L), tol1000);
       }

From d7dc107b301a2c12747b2d1c8de385af95ed1790 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 11:26:45 +0000
Subject: [PATCH 067/115] Remove tabs and () max call.

[SVN r79813]
---
 include/boost/math/special_functions/owens_t.hpp | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/special_functions/owens_t.hpp b/include/boost/math/special_functions/owens_t.hpp
index 98d6380c3..c632bd553 100644
--- a/include/boost/math/special_functions/owens_t.hpp
+++ b/include/boost/math/special_functions/owens_t.hpp
@@ -219,7 +219,7 @@ namespace boost
             BOOST_MATH_STD_USING
             using namespace boost::math::constants;
 
-	    const unsigned short m = 20;
+      const unsigned short m = 20;
 
             static const RealType c2[] =
             {
@@ -595,7 +595,7 @@ namespace boost
                term = one_minus_dj_sum * a_pow / (2 * j + 1);
                c = b - c;
                sum += c * term;
-               abs_err += ldexp(std::max(T(fabs(sum)), T(fabs(c*term))), -tools::digits<T>());
+               abs_err += ldexp((std::max)(T(fabs(sum)), T(fabs(c*term))), -tools::digits<T>());
                b = (j + n) * (j - n) * b / ((j + T(0.5)) * (j + 1));
                ++j;
                //

From 059d1b4378711eea09b74ddb3bc3501d52979273 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 11:28:17 +0000
Subject: [PATCH 068/115] Added terminal newline.

[SVN r79814]
---
 include/boost/math/tr1_c_macros.ipp | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/include/boost/math/tr1_c_macros.ipp b/include/boost/math/tr1_c_macros.ipp
index c173639af..ec8e7da3e 100644
--- a/include/boost/math/tr1_c_macros.ipp
+++ b/include/boost/math/tr1_c_macros.ipp
@@ -807,4 +807,4 @@
 #endif
 #define sph_neumannl boost_sph_neumannl
 
-#endif // BOOST_MATH_C_MACROS_IPP
\ No newline at end of file
+#endif // BOOST_MATH_C_MACROS_IPP

From a7a7728e2e8e1ed9267ddebfe105fc78c7dbb1c5 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 13:27:00 +0000
Subject: [PATCH 069/115] edits for Inspection nags

[SVN r79815]
---
 doc/sf_and_dist/distributions/bernoulli.qbk | 2 +-
 doc/sf_and_dist/distributions/binomial.qbk  | 2 +-
 2 files changed, 2 insertions(+), 2 deletions(-)

diff --git a/doc/sf_and_dist/distributions/bernoulli.qbk b/doc/sf_and_dist/distributions/bernoulli.qbk
index d22af07a1..fc08b5cb4 100644
--- a/doc/sf_and_dist/distributions/bernoulli.qbk
+++ b/doc/sf_and_dist/distributions/bernoulli.qbk
@@ -105,7 +105,7 @@ the binomial distribution with a single trial should be used, for example:
 
 [h4 References]
 * [@http://en.wikipedia.org/wiki/Bernoulli_distribution Wikpedia Bernoulli distribution]
-* [@ Weisstein, Eric W. "Bernoulli Distribution." From MathWorld--A Wolfram Web Resource.]
+* [@http://mathworld.wolfram.com/BernoulliDistribution.html Weisstein, Eric W. "Bernoulli Distribution." From MathWorld--A Wolfram Web Resource.]
 
 [endsect][/section:bernoulli_dist bernoulli]
 
diff --git a/doc/sf_and_dist/distributions/binomial.qbk b/doc/sf_and_dist/distributions/binomial.qbk
index d12094319..bbe532836 100644
--- a/doc/sf_and_dist/distributions/binomial.qbk
+++ b/doc/sf_and_dist/distributions/binomial.qbk
@@ -394,7 +394,7 @@ There are also various special cases: refer to the code for details. ]]
 * [@http://en.wikipedia.org/wiki/Beta_distribution Wikipedia binomial distribution]. 
 * [@http://www.itl.nist.gov/div898/handbook/eda/section3/eda366i.htm  NIST Explorary Data Analysis]. 
 
-[endsect][/section:binomial_dist Binomial]
+[endsect] [/section:binomial_dist Binomial]
 
 [/ binomial.qbk
   Copyright 2006 John Maddock and Paul A. Bristow.

From 75214ed1550876147917af85c5531327df6c6088 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 13:27:39 +0000
Subject: [PATCH 070/115] Various cosmetic changes to deal with Inspection
 nags.

[SVN r79816]
---
 doc/sf_and_dist/airy.qbk      |  2 +-
 doc/sf_and_dist/constants.qbk | 12 +++++++++---
 2 files changed, 10 insertions(+), 4 deletions(-)

diff --git a/doc/sf_and_dist/airy.qbk b/doc/sf_and_dist/airy.qbk
index d2ff3e0fa..9b7419161 100644
--- a/doc/sf_and_dist/airy.qbk
+++ b/doc/sf_and_dist/airy.qbk
@@ -49,7 +49,7 @@ only the absolute error is low for /x < 0/.
 [heading Testing]
 
 Since this function is implemented in terms of other special functions, there are only a few 
-basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+basic sanity checks, using test values from [@http://mathworld.wolfram.com/AiryFunctions.html Wolfram Airy Functions].
 
 [heading Implementation]
 
diff --git a/doc/sf_and_dist/constants.qbk b/doc/sf_and_dist/constants.qbk
index 974714c49..7de44d7e2 100644
--- a/doc/sf_and_dist/constants.qbk
+++ b/doc/sf_and_dist/constants.qbk
@@ -655,7 +655,7 @@ This class is used in Boost.Math and an option when using big_number projects to
 
 [h5 GMP and MPFR]
 
-[@gmplib.org GMP] and [@http://www.mpfr.org/ MPFR] have also been used to compute constants,
+[@http://gmplib.org GMP] and [@http://www.mpfr.org/ MPFR] have also been used to compute constants,
 but are licensed under the [@http://www.gnu.org/copyleft/lesser.html Lesser GPL license]
 and are [*not licensed for commercial use].
 
@@ -707,7 +707,13 @@ Some physical constants may be available in Boost.Units.
 
 [endsect] [/section:FAQ FAQ]
 
-[endsect]
-
+[endsect] [/section:constants Mathematical Constants]
+
+[/ 
+  Copyright 2012 John Maddock and Paul A. Bristow.
+  Distributed under the Boost Software License, Version 1.0.
+  (See accompanying file LICENSE_1_0.txt or copy at
+  http://www.boost.org/LICENSE_1_0.txt).
+]
 
 

From 8e6b56fe09aad95e445c7bea9bb05ce3c7923021 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 13:31:24 +0000
Subject: [PATCH 071/115] Various cosmetic changes to deal with Inspection
 nags.

[SVN r79817]
---
 doc/sf_and_dist/pp_pi.hpp | 11 ++++++++++-
 1 file changed, 10 insertions(+), 1 deletion(-)

diff --git a/doc/sf_and_dist/pp_pi.hpp b/doc/sf_and_dist/pp_pi.hpp
index 299fe7700..db66d30c8 100644
--- a/doc/sf_and_dist/pp_pi.hpp
+++ b/doc/sf_and_dist/pp_pi.hpp
@@ -87,4 +87,13 @@ namespace boost
   } // namespace math
 } // namespace boost
 
-//] [/preprocessed_pi]
\ No newline at end of file
+//] [/preprocessed_pi]
+
+/*
+  Copyright 2012 John Maddock and Paul A. Bristow.
+  Distributed under the Boost Software License, Version 1.0.
+  (See accompanying file LICENSE_1_0.txt or copy at
+  http://www.boost.org/LICENSE_1_0.txt)
+*/
+
+

From b3bee00ce0bb5fe84771319f70971c867b7ac6cf Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 13:32:25 +0000
Subject: [PATCH 072/115] Various cosmetic changes to deal with Inspection
 nags.

[SVN r79818]
---
 include/boost/math/special_functions.hpp | 5 +++--
 1 file changed, 3 insertions(+), 2 deletions(-)

diff --git a/include/boost/math/special_functions.hpp b/include/boost/math/special_functions.hpp
index 3723bd2d2..24f406481 100644
--- a/include/boost/math/special_functions.hpp
+++ b/include/boost/math/special_functions.hpp
@@ -1,5 +1,5 @@
-//  Copyright John Maddock 2006, 2007.
-//  Copyright Paul A. Bristow 2006, 2007.
+//  Copyright John Maddock 2006, 2007, 2012.
+//  Copyright Paul A. Bristow 2006, 2007, 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
@@ -44,6 +44,7 @@
 #include <boost/math/special_functions/log1p.hpp>
 #include <boost/math/special_functions/math_fwd.hpp>
 #include <boost/math/special_functions/next.hpp>
+#include <boost/math/special_functions/owens_t.hpp>
 #include <boost/math/special_functions/powm1.hpp>
 #include <boost/math/special_functions/sign.hpp>
 #include <boost/math/special_functions/sin_pi.hpp>

From 45fd99988df35456ee4de0fec73865889d8b8661 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 31 Jul 2012 13:58:11 +0000
Subject: [PATCH 073/115] Rebuilt after edits to quiet nags.

[SVN r79820]
---
 doc/sf_and_dist/html/index.html               |    8 +-
 doc/sf_and_dist/html/index/s13.html           | 2766 +++----
 doc/sf_and_dist/html/index/s14.html           |  176 +-
 doc/sf_and_dist/html/index/s15.html           |  382 +-
 doc/sf_and_dist/html/index/s16.html           |  284 +-
 doc/sf_and_dist/html/index/s17.html           | 6494 ++++++++---------
 .../html/math_toolkit/backgrounders.html      |    4 +-
 .../backgrounders/implementation.html         |   26 +-
 .../math_toolkit/backgrounders/lanczos.html   |   20 +-
 .../html/math_toolkit/backgrounders/refs.html |    4 +-
 .../backgrounders/relative_error.html         |    4 +-
 .../math_toolkit/backgrounders/remez.html     |   30 +-
 .../html/math_toolkit/constants.html          |    4 +-
 .../html/math_toolkit/constants/FAQ.html      |   96 +-
 .../math_toolkit/constants/constants.html     |    4 +-
 .../html/math_toolkit/constants/intro.html    |   40 +-
 .../math_toolkit/constants/new_const.html     |    5 +-
 .../html/math_toolkit/constants/tutorial.html |    4 +-
 .../constants/tutorial/non_templ.html         |    4 +-
 .../constants/tutorial/templ.html             |    4 +-
 .../constants/tutorial/user_def.html          |   28 +-
 doc/sf_and_dist/html/math_toolkit/dist.html   |    4 +-
 .../html/math_toolkit/dist/dist_ref.html      |    4 +-
 .../dist/dist_ref/dist_algorithms.html        |    4 +-
 .../math_toolkit/dist/dist_ref/dists.html     |    4 +-
 .../dist/dist_ref/dists/bernoulli_dist.html   |   15 +-
 .../dist/dist_ref/dists/beta_dist.html        |    4 +-
 .../dist/dist_ref/dists/binomial_dist.html    |   12 +-
 .../dist/dist_ref/dists/cauchy_dist.html      |   12 +-
 .../dist/dist_ref/dists/chi_squared_dist.html |   12 +-
 .../dist/dist_ref/dists/exp_dist.html         |   16 +-
 .../dist/dist_ref/dists/extreme_dist.html     |    4 +-
 .../dist/dist_ref/dists/f_dist.html           |    4 +-
 .../dist/dist_ref/dists/gamma_dist.html       |    4 +-
 .../dist/dist_ref/dists/geometric_dist.html   |    4 +-
 .../dist_ref/dists/hypergeometric_dist.html   |    4 +-
 .../dists/inverse_chi_squared_dist.html       |   22 +-
 .../dist_ref/dists/inverse_gamma_dist.html    |    4 +-
 .../dist_ref/dists/inverse_gaussian_dist.html |   26 +-
 .../dist/dist_ref/dists/laplace_dist.html     |   12 +-
 .../dist/dist_ref/dists/logistic_dist.html    |    4 +-
 .../dist/dist_ref/dists/lognormal_dist.html   |    4 +-
 .../dist/dist_ref/dists/nc_beta_dist.html     |    4 +-
 .../dist_ref/dists/nc_chi_squared_dist.html   |    4 +-
 .../dist/dist_ref/dists/nc_f_dist.html        |    4 +-
 .../dist/dist_ref/dists/nc_t_dist.html        |    4 +-
 .../dists/negative_binomial_dist.html         |   10 +-
 .../dist/dist_ref/dists/normal_dist.html      |    4 +-
 .../dist/dist_ref/dists/pareto.html           |   12 +-
 .../dist/dist_ref/dists/poisson_dist.html     |    4 +-
 .../dist/dist_ref/dists/rayleigh.html         |   10 +-
 .../dist/dist_ref/dists/skew_normal_dist.html |   18 +-
 .../dist/dist_ref/dists/students_t_dist.html  |    4 +-
 .../dist/dist_ref/dists/triangular_dist.html  |   24 +-
 .../dist/dist_ref/dists/uniform_dist.html     |   20 +-
 .../dist/dist_ref/dists/weibull_dist.html     |   20 +-
 .../html/math_toolkit/dist/dist_ref/nmp.html  |   94 +-
 .../html/math_toolkit/dist/future.html        |    4 +-
 .../html/math_toolkit/dist/stat_tut.html      |    4 +-
 .../dist/stat_tut/dist_params.html            |    4 +-
 .../math_toolkit/dist/stat_tut/overview.html  |    4 +-
 .../dist/stat_tut/overview/complements.html   |    4 +-
 .../dist/stat_tut/overview/generic.html       |    4 +-
 .../dist/stat_tut/overview/headers.html       |    4 +-
 .../dist/stat_tut/overview/objects.html       |   10 +-
 .../dist/stat_tut/overview/parameters.html    |    4 +-
 .../dist/stat_tut/overview/summary.html       |   18 +-
 .../math_toolkit/dist/stat_tut/variates.html  |    4 +-
 .../html/math_toolkit/dist/stat_tut/weg.html  |    4 +-
 .../dist/stat_tut/weg/binom_eg.html           |    4 +-
 .../stat_tut/weg/binom_eg/binom_conf.html     |    8 +-
 .../stat_tut/weg/binom_eg/binom_size_eg.html  |    4 +-
 .../binom_eg/binomial_coinflip_example.html   |   43 +-
 .../weg/binom_eg/binomial_quiz_example.html   |   75 +-
 .../dist/stat_tut/weg/c_sharp.html            |    4 +-
 .../math_toolkit/dist/stat_tut/weg/cs_eg.html |    4 +-
 .../stat_tut/weg/cs_eg/chi_sq_intervals.html  |    4 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_size.html  |    4 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_test.html  |    4 +-
 .../dist/stat_tut/weg/dist_construct_eg.html  |   49 +-
 .../dist/stat_tut/weg/error_eg.html           |   14 +-
 .../math_toolkit/dist/stat_tut/weg/f_eg.html  |    4 +-
 .../dist/stat_tut/weg/find_eg.html            |    4 +-
 .../weg/find_eg/find_location_eg.html         |   26 +-
 .../weg/find_eg/find_mean_and_sd_eg.html      |   74 +-
 .../stat_tut/weg/find_eg/find_scale_eg.html   |   28 +-
 .../dist/stat_tut/weg/geometric_eg.html       |   70 +-
 .../stat_tut/weg/inverse_chi_squared_eg.html  |   16 +-
 .../dist/stat_tut/weg/nag_library.html        |    4 +-
 .../dist/stat_tut/weg/nccs_eg.html            |    4 +-
 .../stat_tut/weg/nccs_eg/nccs_power_eg.html   |   22 +-
 .../dist/stat_tut/weg/neg_binom_eg.html       |    4 +-
 .../weg/neg_binom_eg/neg_binom_conf.html      |   17 +-
 .../weg/neg_binom_eg/neg_binom_size_eg.html   |   17 +-
 .../negative_binomial_example1.html           |   76 +-
 .../negative_binomial_example2.html           |    4 +-
 .../dist/stat_tut/weg/normal_example.html     |    4 +-
 .../weg/normal_example/normal_misc.html       |   68 +-
 .../math_toolkit/dist/stat_tut/weg/st_eg.html |    4 +-
 .../dist/stat_tut/weg/st_eg/paired_st.html    |   12 +-
 .../weg/st_eg/tut_mean_intervals.html         |   14 +-
 .../stat_tut/weg/st_eg/tut_mean_size.html     |    4 +-
 .../stat_tut/weg/st_eg/tut_mean_test.html     |    4 +-
 .../weg/st_eg/two_sample_students_t.html      |    4 +-
 .../html/math_toolkit/extern_c.html           |    4 +-
 .../html/math_toolkit/extern_c/c99.html       |    4 +-
 .../html/math_toolkit/extern_c/tr1.html       |   26 +-
 .../html/math_toolkit/extern_c/tr1_ref.html   |    4 +-
 .../html/math_toolkit/main_overview.html      |    4 +-
 .../math_toolkit/main_overview/building.html  |    4 +-
 .../main_overview/compilers_overview.html     |    4 +-
 .../main_overview/config_macros.html          |    4 +-
 .../math_toolkit/main_overview/contact.html   |   10 +-
 .../main_overview/conventions.html            |   22 +-
 .../main_overview/directories.html            |    4 +-
 .../main_overview/error_handling.html         |   18 +-
 .../html/math_toolkit/main_overview/faq.html  |   44 +-
 .../math_toolkit/main_overview/hints.html     |   14 +-
 .../math_toolkit/main_overview/history1.html  |  218 +-
 .../math_toolkit/main_overview/intro.html     |    4 +-
 .../main_overview/namespaces.html             |    4 +-
 .../main_overview/navigation.html             |   16 +-
 .../math_toolkit/main_overview/perf_over.html |   10 +-
 .../main_overview/pol_overview.html           |   26 +-
 .../main_overview/result_type.html            |   20 +-
 .../math_toolkit/main_overview/threads.html   |    4 +-
 .../html/math_toolkit/main_overview/tr1.html  |   26 +-
 doc/sf_and_dist/html/math_toolkit/perf.html   |    4 +-
 .../math_toolkit/perf/comp_compilers.html     |    4 +-
 .../html/math_toolkit/perf/comparisons.html   |   28 +-
 .../html/math_toolkit/perf/getting_best.html  |    4 +-
 .../html/math_toolkit/perf/interp.html        |    4 +-
 .../html/math_toolkit/perf/perf_over.html     |   10 +-
 .../html/math_toolkit/perf/perf_test_app.html |    4 +-
 .../html/math_toolkit/perf/tuning.html        |    4 +-
 doc/sf_and_dist/html/math_toolkit/policy.html |    4 +-
 .../math_toolkit/policy/pol_overview.html     |   26 +-
 .../html/math_toolkit/policy/pol_ref.html     |    4 +-
 .../policy/pol_ref/assert_undefined.html      |    4 +-
 .../policy/pol_ref/discrete_quant_ref.html    |   20 +-
 .../pol_ref/error_handling_policies.html      |   11 +-
 .../policy/pol_ref/internal_promotion.html    |    6 +-
 .../policy/pol_ref/iteration_pol.html         |    4 +-
 .../policy/pol_ref/namespace_pol.html         |    6 +-
 .../policy/pol_ref/pol_ref_ref.html           |    4 +-
 .../policy/pol_ref/policy_defaults.html       |    4 +-
 .../policy/pol_ref/precision_pol.html         |    6 +-
 .../math_toolkit/policy/pol_tutorial.html     |    4 +-
 .../pol_tutorial/ad_hoc_dist_policies.html    |    5 +-
 .../pol_tutorial/ad_hoc_sf_policies.html      |    6 +-
 .../changing_policy_defaults.html             |   22 +-
 .../pol_tutorial/namespace_policies.html      |   41 +-
 .../pol_tutorial/policy_tut_defaults.html     |    4 +-
 .../policy/pol_tutorial/policy_usage.html     |   14 +-
 .../pol_tutorial/understand_dis_quant.html    |   25 +-
 .../policy/pol_tutorial/user_def_err_pol.html |   55 +-
 .../policy/pol_tutorial/what_is_a_policy.html |   16 +-
 .../html/math_toolkit/special.html            |    4 +-
 .../html/math_toolkit/special/airy.html       |    4 +-
 .../html/math_toolkit/special/airy/ai.html    |    6 +-
 .../html/math_toolkit/special/airy/aip.html   |    4 +-
 .../html/math_toolkit/special/airy/bi.html    |    4 +-
 .../html/math_toolkit/special/airy/bip.html   |    4 +-
 .../html/math_toolkit/special/bessel.html     |    4 +-
 .../math_toolkit/special/bessel/bessel.html   |    4 +-
 .../special/bessel/bessel_over.html           |    4 +-
 .../math_toolkit/special/bessel/mbessel.html  |   10 +-
 .../special/bessel/sph_bessel.html            |    4 +-
 .../html/math_toolkit/special/ellint.html     |    4 +-
 .../math_toolkit/special/ellint/ellint_1.html |    4 +-
 .../math_toolkit/special/ellint/ellint_2.html |    4 +-
 .../math_toolkit/special/ellint/ellint_3.html |    6 +-
 .../special/ellint/ellint_carlson.html        |    4 +-
 .../special/ellint/ellint_intro.html          |   42 +-
 .../html/math_toolkit/special/expint.html     |    4 +-
 .../math_toolkit/special/expint/expint_i.html |    6 +-
 .../math_toolkit/special/expint/expint_n.html |    4 +-
 .../html/math_toolkit/special/factorials.html |    4 +-
 .../special/factorials/sf_binomial.html       |    4 +-
 .../factorials/sf_double_factorial.html       |    4 +-
 .../special/factorials/sf_factorial.html      |    4 +-
 .../factorials/sf_falling_factorial.html      |    4 +-
 .../factorials/sf_rising_factorial.html       |    4 +-
 .../html/math_toolkit/special/hankel.html     |    4 +-
 .../special/hankel/cyl_hankel.html            |    4 +-
 .../special/hankel/sph_hankel.html            |    4 +-
 .../html/math_toolkit/special/inv_hyper.html  |    4 +-
 .../math_toolkit/special/inv_hyper/acosh.html |    4 +-
 .../math_toolkit/special/inv_hyper/asinh.html |    4 +-
 .../math_toolkit/special/inv_hyper/atanh.html |    4 +-
 .../special/inv_hyper/inv_hyper_over.html     |    4 +-
 .../html/math_toolkit/special/jacobi.html     |    4 +-
 .../math_toolkit/special/jacobi/jac_over.html |   18 +-
 .../special/jacobi/jacobi_cd.html             |    4 +-
 .../special/jacobi/jacobi_cn.html             |    4 +-
 .../special/jacobi/jacobi_cs.html             |    4 +-
 .../special/jacobi/jacobi_dc.html             |    4 +-
 .../special/jacobi/jacobi_dn.html             |    4 +-
 .../special/jacobi/jacobi_ds.html             |    4 +-
 .../special/jacobi/jacobi_elliptic.html       |    4 +-
 .../special/jacobi/jacobi_nc.html             |    4 +-
 .../special/jacobi/jacobi_nd.html             |    4 +-
 .../special/jacobi/jacobi_ns.html             |    4 +-
 .../special/jacobi/jacobi_sc.html             |    4 +-
 .../special/jacobi/jacobi_sd.html             |    4 +-
 .../special/jacobi/jacobi_sn.html             |    4 +-
 .../html/math_toolkit/special/owens_t.html    |   22 +-
 .../html/math_toolkit/special/powers.html     |    4 +-
 .../math_toolkit/special/powers/cbrt.html     |    4 +-
 .../math_toolkit/special/powers/ct_pow.html   |   34 +-
 .../math_toolkit/special/powers/expm1.html    |    4 +-
 .../math_toolkit/special/powers/hypot.html    |    4 +-
 .../math_toolkit/special/powers/log1p.html    |    4 +-
 .../math_toolkit/special/powers/powm1.html    |    4 +-
 .../math_toolkit/special/powers/sqrt1pm1.html |    4 +-
 .../html/math_toolkit/special/sf_beta.html    |    4 +-
 .../special/sf_beta/beta_derivative.html      |    4 +-
 .../special/sf_beta/beta_function.html        |    4 +-
 .../special/sf_beta/ibeta_function.html       |    4 +-
 .../special/sf_beta/ibeta_inv_function.html   |   10 +-
 .../html/math_toolkit/special/sf_erf.html     |    4 +-
 .../special/sf_erf/error_function.html        |    4 +-
 .../special/sf_erf/error_inv.html             |   10 +-
 .../html/math_toolkit/special/sf_gamma.html   |    4 +-
 .../special/sf_gamma/digamma.html             |    4 +-
 .../special/sf_gamma/gamma_derivatives.html   |    4 +-
 .../special/sf_gamma/gamma_ratios.html        |    4 +-
 .../math_toolkit/special/sf_gamma/igamma.html |   14 +-
 .../special/sf_gamma/igamma_inv.html          |   10 +-
 .../math_toolkit/special/sf_gamma/lgamma.html |    4 +-
 .../math_toolkit/special/sf_gamma/tgamma.html |    4 +-
 .../html/math_toolkit/special/sf_poly.html    |    4 +-
 .../math_toolkit/special/sf_poly/hermite.html |    4 +-
 .../special/sf_poly/laguerre.html             |    4 +-
 .../special/sf_poly/legendre.html             |    4 +-
 .../special/sf_poly/sph_harm.html             |    4 +-
 .../html/math_toolkit/special/sinc.html       |    4 +-
 .../special/sinc/sinc_overview.html           |    4 +-
 .../math_toolkit/special/sinc/sinc_pi.html    |    4 +-
 .../math_toolkit/special/sinc/sinhc_pi.html   |    4 +-
 .../html/math_toolkit/special/zetas.html      |    4 +-
 .../html/math_toolkit/special/zetas/zeta.html |    4 +-
 doc/sf_and_dist/html/math_toolkit/status.html |    4 +-
 .../html/math_toolkit/status/credits.html     |    4 +-
 .../html/math_toolkit/status/history1.html    |  218 +-
 .../html/math_toolkit/status/issues.html      |   38 +-
 .../html/math_toolkit/toolkit.html            |    4 +-
 .../html/math_toolkit/toolkit/internals1.html |    4 +-
 .../math_toolkit/toolkit/internals1/cf.html   |    4 +-
 .../toolkit/internals1/minima.html            |    4 +-
 .../toolkit/internals1/rational.html          |    4 +-
 .../toolkit/internals1/roots.html             |   34 +-
 .../toolkit/internals1/roots2.html            |    4 +-
 .../toolkit/internals1/series_evaluation.html |   10 +-
 .../toolkit/internals1/tuples.html            |   14 +-
 .../html/math_toolkit/toolkit/internals2.html |    4 +-
 .../toolkit/internals2/error_test.html        |   10 +-
 .../toolkit/internals2/minimax.html           |    4 +-
 .../toolkit/internals2/polynomials.html       |    4 +-
 .../toolkit/internals2/test_data.html         |   28 +-
 .../toolkit/internals_overview.html           |    4 +-
 .../html/math_toolkit/using_udt.html          |    4 +-
 .../math_toolkit/using_udt/archetypes.html    |   10 +-
 .../html/math_toolkit/using_udt/concepts.html |   12 +-
 .../math_toolkit/using_udt/dist_concept.html  |    4 +-
 .../html/math_toolkit/using_udt/e_float.html  |    4 +-
 .../html/math_toolkit/using_udt/use_mpfr.html |    4 +-
 .../html/math_toolkit/using_udt/use_ntl.html  |    4 +-
 doc/sf_and_dist/html/math_toolkit/utils.html  |    4 +-
 .../html/math_toolkit/utils/fp_facets.html    |    4 +-
 .../utils/fp_facets/examples.html             |    5 +-
 .../math_toolkit/utils/fp_facets/intro.html   |   15 +-
 .../utils/fp_facets/portability.html          |    4 +-
 .../utils/fp_facets/rationale.html            |   10 +-
 .../utils/fp_facets/reference.html            |   26 +-
 .../html/math_toolkit/utils/fpclass.html      |    4 +-
 .../html/math_toolkit/utils/next_float.html   |    4 +-
 .../utils/next_float/float_advance.html       |    4 +-
 .../utils/next_float/float_distance.html      |   12 +-
 .../utils/next_float/float_next.html          |    6 +-
 .../utils/next_float/float_prior.html         |    6 +-
 .../utils/next_float/nextafter.html           |   25 +-
 .../html/math_toolkit/utils/rounding.html     |    4 +-
 .../math_toolkit/utils/rounding/modf.html     |    4 +-
 .../math_toolkit/utils/rounding/round.html    |    4 +-
 .../math_toolkit/utils/rounding/trunc.html    |    4 +-
 .../math_toolkit/utils/sign_functions.html    |   50 +-
 287 files changed, 6692 insertions(+), 6843 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 02b26af8f..b40a88cc6 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="index.html" title="Math Toolkit">
 <link rel="next" href="math_toolkit/main_overview.html" title="Overview">
 </head>
@@ -18,7 +18,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav"><a accesskey="n" href="math_toolkit/main_overview.html"><img src="../../../../../doc/src/images/next.png" alt="Next"></a></div>
-<div class="article">
+<div class="article" lang="en">
 <div class="titlepage">
 <div>
 <div><h2 class="title">
@@ -316,8 +316,6 @@
 </dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
 <dd><dl>
-<dt><span class="section"><a href="math_toolkit/special/jacobi/jac_over.html">Overvew of the
-        Jacobi Elliptic Functions</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_elliptic.html">Jacobi
         Elliptic SN, CN and DN</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cd.html">Jacobi Elliptic
@@ -579,7 +577,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: July 14, 2012 at 18:27:50 GMT</small></p></td>
+<td align="left"><p><small>Last revised: June 06, 2012 at 11:22:49 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 57d00280c..46f89e843 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Function Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements">
@@ -22,2336 +22,2336 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1303943">
+<div class="section id1366794" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1303943"></a>Function Index</h2></div></div></div>
+<a name="id1366794"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_0"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_1"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_2"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_3"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_4"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_5"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_6"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_7"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_8"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_9"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_10"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_11"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_12"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_13"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_14"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_15"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_16"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_17"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_18"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_19"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_20"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_21"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_22"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_23"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index baadc756b..4c65acaeb 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Class Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s13.html" title="Function Index">
@@ -22,210 +22,210 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1322304">
+<div class="section id1382013" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1322304"></a>Class Index</h2></div></div></div>
+<a name="id1382013"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_25"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_26"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_27"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_28"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_29"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_30"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_31"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_32"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_35"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_36"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_37"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_39"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_41"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_42"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_43"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_44"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_46"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
 </dl></div>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index ac33b6c9d..bb8efc3aa 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Typedef Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s14.html" title="Class Index">
@@ -22,369 +22,369 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1323245">
+<div class="section id1384455" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1323245"></a>Typedef Index</h2></div></div></div>
+<a name="id1384455"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_48"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_49"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_50"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_51"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_52"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_53"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_54"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_55"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_56"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_59"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_61"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_62"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_63"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_65"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_66"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_67"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_68"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_69"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_70"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 </dl></div>
 </div>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index c2d258e13..40236e492 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Macro Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s15.html" title="Typedef Index">
@@ -22,266 +22,266 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1326428">
+<div class="section id1387910" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1326428"></a>Macro Index</h2></div></div></div>
+<a name="id1387910"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_73"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_77"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 10bff2b81..db4343dd2 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s16.html" title="Macro Index">
@@ -21,4912 +21,4912 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1328474">
+<div class="section id1389137" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1328474"></a>Index</h2></div></div></div>
+<a name="id1389137"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_96"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_advance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_distance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_advance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai' Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi' Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_97"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Bernoulli Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">find_beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">find_beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Coefficients</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">binomial_coefficient</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">binomial_coefficient</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Macros</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_FPU_EXCEPTION_GUARD</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_CONTROL_FP</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_CODE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_FPU</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_VARIABLE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_SMALL_CONSTANT</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_USE_C99</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">constants</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_FPU_EXCEPTION_GUARD</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_CONTROL_FP</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_CODE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_FPU</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_VARIABLE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_SMALL_CONSTANT</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_USE_C99</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">constants</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Tuning</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_VALUE_SUFFIX</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">constants</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_VALUE_SUFFIX</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">constants</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_98"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and C++ TR1 C-style Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erff</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdim</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdimf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdiml</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nan</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainder</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquo</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquof</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquol</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">round</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbln</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbn</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erff</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdim</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdimf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdiml</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nan</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainder</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquo</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquof</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquol</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbln</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbn</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and TR1 C Functions Overview</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erff</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdim</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdimf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdiml</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nan</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainder</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquo</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquof</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquol</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">round</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbln</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbn</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erff</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdim</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdimf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdiml</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nan</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainder</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquo</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquof</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquol</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">round</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbln</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbn</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 C Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erff</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">round</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erff</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Calling User Defined Error Handlers</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">erf_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">msg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">promote_args</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">erf_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">msg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">promote_args</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Cauchy-Lorentz Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy Defaults</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Chi Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Compile Time Power of a Runtime Base</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">log2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">log2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Compilers</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Complements are supported too - and when to use them</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">quantile</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">quantile</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Distribution Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">quantile</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">quantile</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Real Number Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">iround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">itrunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">ldexp</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">round</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">trunc</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">iround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">itrunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">ldexp</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">round</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">trunc</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">confidence intervals on the mean with the Students-t distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">t</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">t</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">constants</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">Directory and File Structure</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">Mathematical Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">Minimax Approximations and the Remez Algorithm</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/constants.html" title="The Mathematical Constants"><span class="index-entry-level-1">The Mathematical Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">Use in non-template code</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">Directory and File Structure</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">Mathematical Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">Minimax Approximations and the Remez Algorithm</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/constants.html" title="The Mathematical Constants"><span class="index-entry-level-1">The Mathematical Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">Use in non-template code</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Continued Fraction Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_a</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_b</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_a</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_b</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">conventions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Credits and Acknowledgements</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_99"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Defining New Constants</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_CONSTANTS_GENERATE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get_from_string</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_CONSTANTS_GENERATE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get_from_string</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Beta Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Gamma Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Digamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Directory and File Structure</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Discrete Quantile Policies</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Distribution Algorithms</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_scale</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_scale</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">Double Factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">Double Factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_100"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integral Overview</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals - Carlson Form</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rd</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rj</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rd</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rj</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the First Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Second Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Third Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erfc_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erf_inv</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erfc_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erf_inv</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function beta(a, b, x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function betac(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erf(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erfc(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(n, z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_p(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_q(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibeta(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibetac(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_delta_ratio(a, delta)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_lower(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_ratio(a, b)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function zeta(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Examples</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">infinity</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">normal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">RR</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">test</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">infinity</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">normal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">RR</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">test</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral Ei</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">expint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">zeta</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">expint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">zeta</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral En</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">expression</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">Elliptic Integral Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">Overvew of the Jacobi Elliptic Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">Elliptic Integral Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">Overvew of the Jacobi Elliptic Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Extras/Future Directions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Extreme Value Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float Support</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_101"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">F Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Facets for Floating-Point Infinities and NaNs</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_get</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_put</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_get</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_put</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Factorial</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">max_factorial</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">max_factorial</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">Falling Factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">Falling Factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FAQs</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Greater Representable Value (float_next)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Representable Value in a Specific Direction (nextafter)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Smaller Representable Value (float_prior)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Floating-Point Classification: Infinities and NaNs</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">fpclassify</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_INFINITE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NAN</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NORMAL</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_SUBNORMAL</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_ZERO</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isfinite</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isinf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnan</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnormal</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">fpclassify</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_INFINITE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NAN</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NORMAL</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_SUBNORMAL</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_ZERO</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isfinite</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isinf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnan</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnormal</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_102"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma1pm1</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma1pm1</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma (and Erlang) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Generic operations common to all distributions are non-member functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Geometric Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Graphing, Profiling, and Generating Test Data for Special Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">get_user_parameter_info</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">insert</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_periodic_param</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_power_param</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_random_param</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">test_data</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">upper_incomplete_gamma_fract</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_code</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_csv</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">get_user_parameter_info</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">insert</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_periodic_param</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_power_param</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_random_param</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">test_data</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">upper_incomplete_gamma_fract</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_code</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_csv</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_103"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Hermite Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite_next</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite_next</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">History and What's New</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">mode</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">mode</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Hypergeometric Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_104"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Implementation Notes</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">infinity</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">median</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">triangular_distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">infinity</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">median</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">triangular_distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">betac</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibeta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">betac</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibeta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibetac</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inva</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inva</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_q</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma_lower</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_q</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma_lower</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Introduction</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">nan</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">nan</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Chi Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gamma Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gaussian (or Inverse Normal) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Iteration Limits Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_105"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic SN, CN and DN</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_106"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Known Issues, and TODO List</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">T</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">T</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_107"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Laguerre (and Associated) Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre_next</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre_next</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Lanczos approximation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">References</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With NTL - a High-Precision Floating-Point Library</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">References</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With NTL - a High-Precision Floating-Point Library</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Laplace Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Legendre (and Associated) Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_next</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_q</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_next</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_q</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Locating Function Minima: Brent's algorithm</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">brent_find_minima</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">epsilon</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">brent_find_minima</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">epsilon</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Normal Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">BOOST_HAS_LOG1P</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">BOOST_HAS_LOG1P</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Logistic Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_108"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematical Constants</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematically Undefined Function Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Minimax Approximations and the Remez Algorithm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Modified Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_109"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Namespaces</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/navigation.html" title="Navigation"><span class="index-entry-level-0">navigation</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/navigation.html" title="Navigation"><span class="index-entry-level-0">navigation</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Negative Binomial Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">r</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">r</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Non-Member Properties</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">chf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">hazard</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">median</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mode</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">range</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">chf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">hazard</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">median</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mode</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">range</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Beta Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Chi-Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_non_centrality</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_non_centrality</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral F Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral T Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Normal (Gaussian) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal_distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_110"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Overvew of the Jacobi Elliptic Functions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Owen's T function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_111"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Pareto Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Performance Tuning Macros</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Poisson Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Policy Class Reference</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">assert_undefined_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">default_policy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">denorm_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">discrete_quantile_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">domain_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">evaluation_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">indeterminate_result_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">make_policy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">normalise</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">overflow_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">pole_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">precision_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_double_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_float_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">rounding_error_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">underflow_error_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">assert_undefined_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">default_policy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">denorm_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">discrete_quantile_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">domain_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">evaluation_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">indeterminate_result_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">make_policy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">normalise</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">overflow_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">pole_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">precision_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_double_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_float_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">rounding_error_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">underflow_error_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomial and Rational Function Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_even_polynomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_odd_polynomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_polynomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_rational</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">T</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_even_polynomial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_odd_polynomial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_polynomial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_rational</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">T</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_112"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_113"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Ratios of Gamma Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Rayleigh Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Reference</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">References</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Relative Error and Testing</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">relative_error</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">test</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">relative_error</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">test</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Remez Method</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Representation Distance Between Two Floating Point Values (ULP) float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">float_distance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">float_distance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Riemann Zeta Function</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">zeta</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">zeta</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">Rising Factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">Rising Factorial</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">halley_iterate</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">newton_raphson_iterate</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">schroeder_iterate</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">halley_iterate</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">newton_raphson_iterate</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">schroeder_iterate</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">eps_tolerance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_ceil</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_floor</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_nearest_integer</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">tol</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">eps_tolerance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_ceil</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_floor</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_nearest_integer</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">tol</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Rounding Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">iround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">iround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">round</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_114"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Series Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">kahan_sum_series</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p_series</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">sum_series</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">kahan_sum_series</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p_series</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">sum_series</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Polices at Namespace Scope</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies at Namespace or Translation Unit Scope</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">norm</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">normal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">promote_args</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">norm</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">normal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">promote_args</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies for Distributions on an Ad Hoc Basis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Sign Manipulation Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">changesign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">sign</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">signbit</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">changesign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">sign</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">signbit</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Skew Normal Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">T</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">T</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Harmonics</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_i</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_r</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_i</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_r</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Students t Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Supported/Tested Compilers</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_115"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">TR1 C Functions Quick Reference</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expint</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">beta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expint</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Triangular Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">c</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">c</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Truncation Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">itrunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">lltrunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">ltrunc</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">itrunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">lltrunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">ltrunc</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_116"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Uniform Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></strong></span></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></em></span></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in non-template code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in template code</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Use With User Defined Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">construction_traits</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">get</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">construction_traits</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">get</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Using Macros to Change the Policy Defaults</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DENORM_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DIGITS10_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_EVALUATION_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_POLE_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ROUNDING_ERROR_POLICY</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DENORM_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DIGITS10_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_EVALUATION_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_POLE_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ROUNDING_ERROR_POLICY</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">expression</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With NTL - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_117"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_118"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">Weibull Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></strong></span></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull</span></a></p></li>
+<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li>
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li class="listitem" style="list-style-type: none">
+<li style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_119"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<div class="index"><ul type="none" compact>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders.html b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
index c90615900..0e5065f9f 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Backgrounders</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="perf/perf_test_app.html" title="The Performance Test Application">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf/perf_test_app.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="backgrounders/implementation.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders">
+<div class="section math_toolkit_backgrounders" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.backgrounders"></a><a class="link" href="backgrounders.html" title="Backgrounders">Backgrounders</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
index 4e664d29f..189a1abad 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Additional Implementation Notes</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="../backgrounders.html" title="Backgrounders">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="relative_error.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_implementation">
+<div class="section math_toolkit_backgrounders_implementation" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.implementation"></a><a class="link" href="implementation.html" title="Additional Implementation Notes">Additional
       Implementation Notes</a>
@@ -137,11 +137,11 @@
 <p>
         The tolerances need to be set to the maximum of:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Some epsilon value.
           </li>
-<li class="listitem">
+<li>
             The accuracy of the data (often only near 64-bit double).
           </li>
 </ul></div>
@@ -166,7 +166,7 @@
         it is proposed that signalling a domain error is mandatory when the argument
         would give an mathematically undefined result.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Guideline 1
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -183,7 +183,7 @@
           a domain error whenever evaluated with argument values for which the mathematical
           function is undefined.
         </p></blockquote></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Guideline 2
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -383,7 +383,7 @@
         <span><a name="math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions">Notes
         on Implementation of Specific Functions &amp; Distributions</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Default parameters for the Triangular Distribution. We are uncertain
             about the best default parameters. Some sources suggest that the Standard
             Triangular Distribution has lower = 0, mode = half and upper = 1. However
@@ -593,17 +593,17 @@
 <p>
         Checks made are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Infinity or NaN (if available) passed in place of each of the valid params.
           </li>
-<li class="listitem">
+<li>
             Infinity or NaN (if available) as a random variable.
           </li>
-<li class="listitem">
+<li>
             Out-of-range random variable passed to pdf and cdf (ie outside of "range(DistributionType)").
           </li>
-<li class="listitem">
+<li>
             Out-of-range probability passed to quantile function and complement.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
index f3ef1ee6f..022dd417d 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Lanczos Approximation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="relative_error.html" title="Relative Error">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="relative_error.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="remez.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_lanczos">
+<div class="section math_toolkit_backgrounders_lanczos" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.lanczos"></a><a class="link" href="lanczos.html" title="The Lanczos Approximation">The Lanczos Approximation</a>
 </h3></div></div></div>
@@ -45,8 +45,8 @@
         Lanczos approximation does have a couple of properties that make it worthy
         of further consideration:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             The approximation has an easy to compute truncation error that holds
             for all <span class="emphasis"><em>z &gt; 0</em></span>. In practice that means we can
             use the same approximation for all <span class="emphasis"><em>z &gt; 0</em></span>, and
@@ -54,7 +54,7 @@
             the truncation error will <span class="emphasis"><em>at worst</em></span> be bounded by
             some finite value.
           </li>
-<li class="listitem">
+<li>
             The approximation has a form that is particularly amenable to analytic
             manipulation, in particular ratios of gamma or gamma-like functions are
             particularly easy to compute without resorting to logarithms.
@@ -537,21 +537,21 @@
 <a name="math_toolkit.backgrounders.lanczos.h4"></a>
         <span><a name="math_toolkit.backgrounders.lanczos.references"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.references">References</a>
       </h5>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             <a name="godfrey"></a>Paul Godfrey, <a href="http://my.fit.edu/~gabdo/gamma.txt" target="_top">"A
             note on the computation of the convergent Lanczos complex Gamma approximation"</a>.
           </li>
-<li class="listitem">
+<li>
             <a name="pugh"></a>Glendon Ralph Pugh, <a href="http://bh0.physics.ubc.ca/People/matt/Doc/ThesesOthers/Phd/pugh.pdf" target="_top">"An
             Analysis of the Lanczos Gamma Approximation"</a>, PhD Thesis
             November 2004.
           </li>
-<li class="listitem">
+<li>
             Viktor T. Toth, <a href="http://www.rskey.org/gamma.htm" target="_top">"Calculators
             and the Gamma Function"</a>.
           </li>
-<li class="listitem">
+<li>
             Mathworld, <a href="http://mathworld.wolfram.com/LanczosApproximation.html" target="_top">The
             Lanczos Approximation</a>.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
index 236f5da6c..99b3eb9c0 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>References</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="remez.html" title="The Remez Method">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="remez.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../status.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_refs">
+<div class="section math_toolkit_backgrounders_refs" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.refs"></a><a class="link" href="refs.html" title="References">References</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
index f3f749d05..86a079e87 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="implementation.html" title="Additional Implementation Notes">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="implementation.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lanczos.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_relative_error">
+<div class="section math_toolkit_backgrounders_relative_error" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.relative_error"></a><a class="link" href="relative_error.html" title="Relative Error">Relative Error</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
index 370a8d95b..ba8a6237a 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Remez Method</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="lanczos.html" title="The Lanczos Approximation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lanczos.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="refs.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_remez">
+<div class="section math_toolkit_backgrounders_remez" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.remez"></a><a class="link" href="remez.html" title="The Remez Method">The Remez Method</a>
 </h3></div></div></div>
@@ -65,15 +65,15 @@
         yields the smallest maximal value of the error function. Chebyshev showed
         that there is a unique minimax solution for R(x) that has the following properties:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             If R(x) is a polynomial of degree N, then there are N+2 unknowns: the
             N+1 coefficients of the polynomial, and maximal value of the error function.
           </li>
-<li class="listitem">
+<li>
             The error function has N+1 roots, and N+2 extrema (minima and maxima).
           </li>
-<li class="listitem">
+<li>
             The extrema alternate in sign, and all have the same magnitude.
           </li>
 </ul></div>
@@ -416,18 +416,18 @@
         wrong, it is by no means an exhaustive list, but is provided in the hopes
         that it will prove useful.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Is the function smooth enough? Can it be better separated into a rapidly
             changing part, and an asymptotic part?
           </li>
-<li class="listitem">
+<li>
             Does the function being approximated have any "blips" in it?
             Check for problems as the function changes computation method, or if
             a root, or an infinity has been divided out. The telltale sign is if
             there is a narrow region where the Remez method will not converge.
           </li>
-<li class="listitem">
+<li>
             Check you have enough accuracy in your calculations: remember that the
             Remez method works on the difference between the approximation and the
             function being approximated: so you must have more digits of precision
@@ -435,27 +435,27 @@
             So for example at double precision, you shouldn't expect to be able to
             get better than a float precision approximation.
           </li>
-<li class="listitem">
+<li>
             Try skewing the initial interpolated approximation to minimise the error
             before you begin the Remez steps.
           </li>
-<li class="listitem">
+<li>
             If the approximation won't converge or is ill-conditioned from one starting
             location, try starting from a different location.
           </li>
-<li class="listitem">
+<li>
             If a rational function won't converge, one can minimise a polynomial
             (which presents no problems), then rotate one term from the numerator
             to the denominator and minimise again. In theory one can continue moving
             terms one at a time from numerator to denominator, and then re-minimising,
             retaining the last set of control points at each stage.
           </li>
-<li class="listitem">
+<li>
             Try using a smaller interval. It may also be possible to optimise over
             one (small) interval, rescale the control points over a larger interval,
             and then re-minimise.
           </li>
-<li class="listitem">
+<li>
             Keep absissa values small: use a change of variable to keep the abscissa
             over, say [0, b], for some smallish value <span class="emphasis"><em>b</em></span>.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants.html b/doc/sf_and_dist/html/math_toolkit/constants.html
index ac07998d5..764de778d 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="extern_c/tr1_ref.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="constants/intro.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants">
+<div class="section math_toolkit_constants" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.constants"></a><a class="link" href="constants.html" title="Mathematical Constants">Mathematical Constants</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
index 0c5b05830..22e3559b6 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>FAQs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="new_const.html" title="Defining New Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="new_const.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../toolkit.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_FAQ">
+<div class="section math_toolkit_constants_FAQ" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.FAQ"></a><a class="link" href="FAQ.html" title="FAQs">FAQs</a>
 </h3></div></div></div>
@@ -37,24 +37,24 @@
 <p>
         Some of the criteria we have used are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Used in Boost.Math.
           </li>
-<li class="listitem">
+<li>
             Commonly used.
           </li>
-<li class="listitem">
+<li>
             Expensive to compute.
           </li>
-<li class="listitem">
+<li>
             Requested by users.
           </li>
-<li class="listitem">
+<li>
             <a href="http://en.wikipedia.org/wiki/Mathematical_constant" target="_top">Used
             in science and mathematics.</a>
           </li>
-<li class="listitem">
+<li>
             No integer values (because so cheap to construct).<br> (You can easily
             define your own if found convenient, for example: <code class="computeroutput"><span class="identifier">FPT</span>
             <span class="identifier">one</span> <span class="special">=</span><span class="keyword">static_cast</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;(</span><span class="number">42</span><span class="special">);</span></code>).
@@ -65,57 +65,57 @@
         <span><a name="math_toolkit.constants.FAQ.how_are_constants_named_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_constants_named_">How
         are constants named?</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Not macros, so no upper case.
           </li>
-<li class="listitem">
+<li>
             All lower case (following C++ standard names).
           </li>
-<li class="listitem">
+<li>
             No CamelCase.
           </li>
-<li class="listitem">
+<li>
             Underscore as _ delimiter between words.
           </li>
-<li class="listitem">
+<li>
             Numbers spelt as words rather than decimal digits (except following pow).
           </li>
-<li class="listitem">
+<li>
             Abbreviation conventions:
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
-<li class="listitem">
+            <div class="itemizedlist"><ul type="circle">
+<li>
                   root for square root.
                 </li>
-<li class="listitem">
+<li>
                   cbrt for cube root.
                 </li>
-<li class="listitem">
+<li>
                   pow for pow function using decimal digits like pow23 for n<sup>2/3</sup>.
                 </li>
-<li class="listitem">
+<li>
                   div for divided by or operator /.
                 </li>
-<li class="listitem">
+<li>
                   minus for operator -, plus for operator +.
                 </li>
-<li class="listitem">
+<li>
                   sqr for squared.
                 </li>
-<li class="listitem">
+<li>
                   cubed for cubed n<sup>3</sup>.
                 </li>
-<li class="listitem">
+<li>
                   words for greek, like &#960;, &#950; and &#915;.
                 </li>
-<li class="listitem">
+<li>
                   words like half, third, three_quarters, sixth for fractions. (Digit(s)
                   can get muddled).
                 </li>
-<li class="listitem">
+<li>
                   log10 for log<sub>10</sub>
                 </li>
-<li class="listitem">
+<li>
                   ln for log<sub>e</sub>
                 </li>
 </ul></div>
@@ -146,24 +146,24 @@
         <span><a name="math_toolkit.constants.FAQ.how_are_the_constants_tested_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_tested_">How are
         the constants tested?</a>
       </h5>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             Comparison using Boost.Test BOOST_CHECK_CLOSE_FRACTION using long double
             literals, with at least 35 decimal digits, enough to be accurate for
             all long double implementations. The tolerance is usually twice <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span>
             <span class="identifier">epsilon</span></code>.
           </li>
-<li class="listitem">
+<li>
             Comparison with calculation at long double precision. This often requires
             a slightly higher tolerance than two epsilon because of computational
             noise from round-off etc, especially when trig and other functions are
             called.
           </li>
-<li class="listitem">
+<li>
             Comparison with independent published values, for example, using <a href="http://oeis.org/" target="_top">The On-Line Encyclopedia of Integer Sequences
             (OEIS)</a> again using at least 35 decimal digits strings.
           </li>
-<li class="listitem">
+<li>
             Comparison with independely calculated values using arbitrary precision
             tools like <a href="http://www.wolfram.com/mathematica/" target="_top">Mathematica</a>,
             again using at least 35 decimal digits literal strings.
@@ -353,7 +353,7 @@
         and MPFR</a>
       </h6>
 <p>
-        <a href="../../gmplib.org" target="_top">GMP</a> and <a href="http://www.mpfr.org/" target="_top">MPFR</a>
+        <a href="http://gmplib.org" target="_top">GMP</a> and <a href="http://www.mpfr.org/" target="_top">MPFR</a>
         have also been used to compute constants, but are licensed under the <a href="http://www.gnu.org/copyleft/lesser.html" target="_top">Lesser GPL license</a>
         and are <span class="bold"><strong>not licensed for commercial use</strong></span>.
       </p>
@@ -397,40 +397,40 @@
         <span><a name="math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_">Where
         can I find other high precision constants?</a>
       </h5>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             Constants with very high precision and good accuracy (&gt;40 decimal
             digits) from Simon Plouffe's web based collection <a href="http://pi.lacim.uqam.ca/eng/" target="_top">http://pi.lacim.uqam.ca/eng/</a>.
           </li>
-<li class="listitem">
+<li>
             <a href="https://oeis.org/" target="_top">The On-Line Encyclopedia of Integer Sequences
             (OEIS)</a>
           </li>
-<li class="listitem">
+<li>
             Checks using printed text optically scanned values and converted from:
             D. E. Knuth, Art of Computer Programming, Appendix A, Table 1, Vol 1,
             ISBN 0 201 89683 4 (1997)
           </li>
-<li class="listitem">
+<li>
             M. Abrahamovitz &amp; I. E. Stegun, National Bureau of Standards, Handbook
             of Mathematical Functions, a reference source for formulae now superceded
             by
           </li>
-<li class="listitem">
+<li>
             Frank W. Olver, Daniel W. Lozier, Ronald F. Boisvert, Charles W. Clark,
             NIST Handbook of Mathemetical Functions, Cambridge University Press,
             ISBN 978-0-521-14063-8, 2010.
           </li>
-<li class="listitem">
+<li>
             John F Hart, Computer Approximations, Kreiger (1978) ISBN 0 88275 642
             7.
           </li>
-<li class="listitem">
+<li>
             Some values from Cephes Mathematical Library, Stephen L. Moshier and
             CALC100 100 decimal digit Complex Variable Calculator Program, a DOS
             utility.
           </li>
-<li class="listitem">
+<li>
             Xavier Gourdon, Pascal Sebah, 50 decimal digits constants at <a href="http://numbers.computation.free.fr/Constants/constants.html" target="_top">Number,
             constants and computation</a>.
           </li>
@@ -443,18 +443,18 @@
 <p>
         Not here in this Boost.Math collection, because physical constants:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Are measurements.
           </li>
-<li class="listitem">
+<li>
             Are not truly constant and keeping changing as mensuration technology
             improves.
           </li>
-<li class="listitem">
+<li>
             Have a instrinsic uncertainty.
           </li>
-<li class="listitem">
+<li>
             Mathematical constants are stored and represented at varying precision,
             but should never be inaccurate.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/constants.html b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
index 9bb34f5bd..e869ebe7b 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="tutorial/user_def.html" title="Use With User Defined Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tutorial/user_def.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="new_const.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_constants">
+<div class="section math_toolkit_constants_constants" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.constants"></a><a class="link" href="constants.html" title="The Mathematical Constants">The Mathematical Constants</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/intro.html b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
index e0cfc6586..72d6a519a 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="../constants.html" title="Mathematical Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../constants.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tutorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_intro">
+<div class="section math_toolkit_constants_intro" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.intro"></a><a class="link" href="intro.html" title="Introduction">Introduction</a>
 </h3></div></div></div>
@@ -34,68 +34,68 @@
         <span><a name="math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_"></a></span><a class="link" href="intro.html#math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_">Why
         use Boost.Math mathematical constants?</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Readable. For the very many jobs just using built-in like <code class="computeroutput"><span class="keyword">double</span></code>, you can just write expressions
             like
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">area</span> <span class="special">=</span> <span class="identifier">pi</span> <span class="special">*</span> <span class="identifier">r</span> <span class="special">*</span> <span class="identifier">r</span><span class="special">;</span></pre>
             (If that's all you want, jump direct to <a class="link" href="tutorial/non_templ.html" title="Use in non-template code">use
             in non-template code</a>!)
           </li>
-<li class="listitem">
+<li>
             Effortless - avoiding a search of reference sources.
           </li>
-<li class="listitem">
+<li>
             Usable with both builtin floating point types, and user-defined, possibly
             extended precision, types such as NTL, MPFR/GMP, mp_float: in the latter
             case the constants are computed to the necessary precision and then cached.
           </li>
-<li class="listitem">
+<li>
             Accurate - ensuring that the values are as accurate as possible for the
             chosen floating-point type
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
-<li class="listitem">
+            <div class="itemizedlist"><ul type="circle">
+<li>
                   No loss of accuracy from repeated rounding of intermediate computations.
                 </li>
-<li class="listitem">
+<li>
                   Result is computed with higher precision and only rounded once.
                 </li>
-<li class="listitem">
+<li>
                   Less risk of inaccurate result from functions pow, trig and log
                   at <a href="http://en.wikipedia.org/wiki/Corner_case" target="_top">corner
                   cases</a>.
                 </li>
-<li class="listitem">
+<li>
                   Less risk of <a href="http://docs.oracle.com/cd/E19957-01/806-3568/ncg_goldberg.html" target="_top">cancellation
                   error</a>.
                 </li>
 </ul></div>
           </li>
-<li class="listitem">
+<li>
             Faster - can avoid (re-)calculation at runtime. This can be significant
             if:
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
-<li class="listitem">
+            <div class="itemizedlist"><ul type="circle">
+<li>
                   Functions pow, trig or log are used.
                 </li>
-<li class="listitem">
+<li>
                   Inside an inner loop.
                 </li>
-<li class="listitem">
+<li>
                   Using a high-precision UDT.
                 </li>
-<li class="listitem">
+<li>
                   Compiler optimizations possible with built-in types, especially
                   <code class="computeroutput"><span class="keyword">double</span></code>, are not available.
                 </li>
 </ul></div>
           </li>
-<li class="listitem">
+<li>
             Portable - as possible between different systems using different floating-point
             precisions: see <a class="link" href="tutorial/templ.html" title="Use in template code">use
             in template code</a>.
           </li>
-<li class="listitem">
+<li>
             Tested - by comparison with other published sources, or separately computed
             at long double precision.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
index 75e90fa9e..712c7c863 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Defining New Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="constants.html" title="The Mathematical Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="constants.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="FAQ.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_new_const">
+<div class="section math_toolkit_constants_new_const" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.new_const"></a><a class="link" href="new_const.html" title="Defining New Constants">Defining New Constants</a>
 </h3></div></div></div>
@@ -246,6 +246,7 @@
     <span class="special">}</span> <span class="comment">// namespace constants</span>
   <span class="special">}</span> <span class="comment">// namespace math</span>
 <span class="special">}</span> <span class="comment">// namespace boost</span>
+
 </pre>
 <p>
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
index cfecd8783..24c8d2ecb 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tutorial/non_templ.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial">
+<div class="section math_toolkit_constants_tutorial" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.tutorial"></a><a class="link" href="tutorial.html" title="Tutorial">Tutorial</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
index 34de38b24..64a88431b 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in non-template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="../tutorial.html" title="Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="templ.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_non_templ">
+<div class="section math_toolkit_constants_tutorial_non_templ" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.non_templ"></a><a class="link" href="non_templ.html" title="Use in non-template code">Use in non-template
         code</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
index 6ecb83209..5656451d0 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="non_templ.html" title="Use in non-template code">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="non_templ.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="user_def.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_templ">
+<div class="section math_toolkit_constants_tutorial_templ" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.templ"></a><a class="link" href="templ.html" title="Use in template code">Use in template
         code</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
index 4f83f5d11..57ed9902c 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use With User Defined Types</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="templ.html" title="Use in template code">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="templ.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../constants.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_user_def">
+<div class="section math_toolkit_constants_tutorial_user_def" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.user_def"></a><a class="link" href="user_def.html" title="Use With User Defined Types">Use With
         User Defined Types</a>
@@ -40,25 +40,25 @@
           than that of the built-in floating pointer types, how the value returned
           is created is as follows:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               If the precision of the type is known at compile time:
-              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
-<li class="listitem">
+              <div class="itemizedlist"><ul type="circle">
+<li>
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">float</span></code> and the type is constructable
                     from a <code class="computeroutput"><span class="keyword">float</span></code> then
                     our code returns a <code class="computeroutput"><span class="keyword">float</span></code>
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li class="listitem">
+<li>
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">double</span></code> and the type is constructable
                     from a <code class="computeroutput"><span class="keyword">double</span></code> then
                     our code returns a <code class="computeroutput"><span class="keyword">double</span></code>
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li class="listitem">
+<li>
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>
                     and the type is constructable from a <code class="computeroutput"><span class="keyword">long</span>
                     <span class="keyword">double</span></code> then our code returns
@@ -66,27 +66,27 @@
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li class="listitem">
+<li>
                     If the precision is less than 100 decimal digits, then the constant
                     will be constructed (just the once, then cached in a thread-safe
                     manner) from a string representation of the constant.
                   </li>
-<li class="listitem">
+<li>
                     Otherwise the value is computed (just once, then cached in a
                     thread-safe manner).
                   </li>
 </ul></div>
             </li>
-<li class="listitem">
+<li>
               If the precision is unknown at compile time then:
-              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
-<li class="listitem">
+              <div class="itemizedlist"><ul type="circle">
+<li>
                     If the runtime precision (obtained from a call to <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tools</span><span class="special">::</span><span class="identifier">digits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;()</span></code>)
                     is less than 100 decimal digits, then the constant is constructed
                     "on the fly" from the string representation of the
                     constant.
                   </li>
-<li class="listitem">
+<li>
                     Otherwise the value is constructed "on the fly" by
                     calculating then value of the constant using the current default
                     precision of the type. Note that this can make use of the constants
diff --git a/doc/sf_and_dist/html/math_toolkit/dist.html b/doc/sf_and_dist/html/math_toolkit/dist.html
index b82807d67..2a5cdeb07 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions and Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="main_overview/contact.html" title="Contact Info and Support">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="main_overview/contact.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist/stat_tut.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist">
+<div class="section math_toolkit_dist" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.dist"></a><a class="link" href="dist.html" title="Statistical Distributions and Functions">Statistical Distributions and Functions</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
index f5894db88..851ed3a04 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="stat_tut/dist_params.html" title="Discrete Probability Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="stat_tut/dist_params.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_ref/nmp.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref">
+<div class="section math_toolkit_dist_dist_ref" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.dist_ref"></a><a class="link" href="dist_ref.html" title="Statistical Distributions Reference">Statistical Distributions
       Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
index 1eb55821a..95258344d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Algorithms</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="dists/weibull_dist.html" title="Weibull Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dists/weibull_dist.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../future.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dist_algorithms">
+<div class="section math_toolkit_dist_dist_ref_dist_algorithms" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.dist_algorithms"></a><a class="link" href="dist_algorithms.html" title="Distribution Algorithms">Distribution
         Algorithms</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
index fdad85808..37918a159 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="nmp.html" title="Non-Member Properties">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nmp.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dists/bernoulli_dist.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists">
+<div class="section math_toolkit_dist_dist_ref_dists" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.dists"></a><a class="link" href="dists.html" title="Distributions">Distributions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
index cf96ccaea..8dcda1d1e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bernoulli Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="../dists.html" title="Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dists.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="beta_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_bernoulli_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_bernoulli_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist"></a><a class="link" href="bernoulli_dist.html" title="Bernoulli Distribution">Bernoulli
           Distribution</a>
@@ -329,14 +329,15 @@
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.references"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Bernoulli_distribution" target="_top">Wikpedia
                 Bernoulli distribution</a>
               </li>
-<li class="listitem">
-                <a href="../../../../Weisstein," target="_top">Eric W. "Bernoulli Distribution."
-                From MathWorld--A Wolfram Web Resource.</a>
+<li>
+                <a href="http://mathworld.wolfram.com/BernoulliDistribution.html" target="_top">Weisstein,
+                Eric W. "Bernoulli Distribution." From MathWorld--A Wolfram
+                Web Resource.</a>
               </li>
 </ul></div>
 </div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
index bbc7f3cb5..b636547a1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="bernoulli_dist.html" title="Bernoulli Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bernoulli_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binomial_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_beta_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_beta_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist"></a><a class="link" href="beta_dist.html" title="Beta Distribution">Beta
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
index faae0f690..95121b8fb 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="beta_dist.html" title="Beta Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="beta_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cauchy_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_binomial_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_binomial_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist"></a><a class="link" href="binomial_dist.html" title="Binomial Distribution">Binomial
           Distribution</a>
@@ -885,17 +885,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h11"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.references"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://mathworld.wolfram.com/BinomialDistribution.html" target="_top">Weisstein,
                 Eric W. "Binomial Distribution." From MathWorld--A Wolfram
                 Web Resource</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Beta_distribution" target="_top">Wikipedia
                 binomial distribution</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda366i.htm" target="_top">NIST
                 Explorary Data Analysis</a>.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
index 8d19fa1b1..85844f1fc 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cauchy-Lorentz Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="binomial_dist.html" title="Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_cauchy_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_cauchy_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist"></a><a class="link" href="cauchy_dist.html" title="Cauchy-Lorentz Distribution">Cauchy-Lorentz
           Distribution</a>
@@ -275,16 +275,16 @@
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.references"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Cauchy_distribution" target="_top">Cauchy-Lorentz
                 distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3663.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/CauchyDistribution.html" target="_top">Weisstein,
                 Eric W. "Cauchy Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
index 133854cc8..3ce8af145 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="cauchy_dist.html" title="Cauchy-Lorentz Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cauchy_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="exp_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_chi_squared_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_chi_squared_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist"></a><a class="link" href="chi_squared_dist.html" title="Chi Squared Distribution">Chi
           Squared Distribution</a>
@@ -381,16 +381,16 @@ independent, normally distributed random
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.references"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3666.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Chi-square_distribution" target="_top">Chi-square
                 distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/Chi-SquaredDistribution.html" target="_top">Weisstein,
                 Eric W. "Chi-Squared Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
index 5f1fc1083..dd005309f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="chi_squared_dist.html" title="Chi Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="extreme_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_exp_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_exp_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist"></a><a class="link" href="exp_dist.html" title="Exponential Distribution">Exponential
           Distribution</a>
@@ -285,21 +285,21 @@
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.references"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.references">references</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://mathworld.wolfram.com/ExponentialDistribution.html" target="_top">Weisstein,
                 Eric W. "Exponential Distribution." From MathWorld--A Wolfram
                 Web Resource</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://documents.wolfram.com/calccenter/Functions/ListsMatrices/Statistics/ExponentialDistribution.html" target="_top">Wolfram
                 Mathematica calculator</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3667.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Exponential_distribution" target="_top">Wikipedia
                 Exponential distribution</a>
               </li>
@@ -308,7 +308,7 @@
             (See also the reference documentation for the related <a class="link" href="extreme_dist.html" title="Extreme Value Distribution">Extreme
             Distributions</a>.)
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                 <a href="http://www.worldscibooks.com/mathematics/p191.html" target="_top">Extreme
                 Value Distributions, Theory and Applications Samuel Kotz &amp; Saralees
                 Nadarajah</a> discuss the relationship of the types of extreme
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
index b4e1b90e8..7c26112b8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extreme Value Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="exp_dist.html" title="Exponential Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="exp_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="f_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_extreme_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_extreme_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist"></a><a class="link" href="extreme_dist.html" title="Extreme Value Distribution">Extreme
           Value Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
index 05a0f6a21..236493a55 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="extreme_dist.html" title="Extreme Value Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="extreme_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_f_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_f_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.f_dist"></a><a class="link" href="f_dist.html" title="F Distribution">F Distribution</a>
 </h5></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
index d4bfb8b27..25b80cce6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma (and Erlang) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="f_dist.html" title="F Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="f_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="geometric_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_gamma_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_gamma_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist"></a><a class="link" href="gamma_dist.html" title="Gamma (and Erlang) Distribution">Gamma
           (and Erlang) Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
index fe09827a1..61cf4b5b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="gamma_dist.html" title="Gamma (and Erlang) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="gamma_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hypergeometric_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_geometric_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_geometric_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist"></a><a class="link" href="geometric_dist.html" title="Geometric Distribution">Geometric
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
index 5ab8ced41..ddc58adca 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hypergeometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="geometric_dist.html" title="Geometric Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="geometric_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_hypergeometric_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_hypergeometric_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist"></a><a class="link" href="hypergeometric_dist.html" title="Hypergeometric Distribution">Hypergeometric
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
index 2436766a3..46c8b11cc 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="hypergeometric_dist.html" title="Hypergeometric Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hypergeometric_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_gamma_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_chi_squared_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_chi_squared_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist"></a><a class="link" href="inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution">Inverse
           Chi Squared Distribution</a>
@@ -84,23 +84,23 @@
 <p>
             See
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 Inverse chi_squared distribution <a href="http://en.wikipedia.org/wiki/Inverse-chi-square_distribution" target="_top">http://en.wikipedia.org/wiki/Inverse-chi-square_distribution</a>
               </li>
-<li class="listitem">
+<li>
                 Scaled inverse chi_squared distribution<a href="http://en.wikipedia.org/wiki/Scaled-inverse-chi-square_distribution" target="_top">http://en.wikipedia.org/wiki/Scaled-inverse-chi-square_distribution</a>
               </li>
-<li class="listitem">
+<li>
                 R inverse chi_squared distribution functions <a href="http://hosho.ees.hokudai.ac.jp/~kubo/Rdoc/library/geoR/html/InvChisquare.html" target="_top">R
                 </a>
               </li>
-<li class="listitem">
+<li>
                 Inverse chi_squared distribution functions <a href="http://mathworld.wolfram.com/InverseChi-SquaredDistribution.html" target="_top">Weisstein,
                 Eric W. "Inverse Chi-Squared Distribution." From MathWorld--A
                 Wolfram Web Resource.</a>
               </li>
-<li class="listitem">
+<li>
                 Inverse chi_squared distribution reference <a href="http://reference.wolfram.com/mathematica/ref/InverseChiSquareDistribution.html" target="_top">Weisstein,
                 Eric W. "Inverse Chi-Squared Distribution reference." From
                 Wolfram Mathematica.</a>
@@ -452,13 +452,13 @@
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references">References</a>
           </h5>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
                 Bayesian Data Analysis, Andrew Gelman, John B. Carlin, Hal S. Stern,
                 Donald B. Rubin, ISBN-13: 978-1584883883, Chapman &amp; Hall; 2 edition
                 (29 July 2003).
               </li>
-<li class="listitem">
+<li>
                 Bayesian Computation with R, Jim Albert, ISBN-13: 978-0387922973,
                 Springer; 2nd ed. edition (10 Jun 2009)
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
index 0a9f625a9..0a6be5f41 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gamma Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_gaussian_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_gamma_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_gamma_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist"></a><a class="link" href="inverse_gamma_dist.html" title="Inverse Gamma Distribution">Inverse
           Gamma Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
index 16dc6afca..3b36b4aa1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gaussian (or Inverse Normal) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gamma_dist.html" title="Inverse Gamma Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_gamma_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="laplace_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_gaussian_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_gaussian_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist"></a><a class="link" href="inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution">Inverse
           Gaussian (or Inverse Normal) Distribution</a>
@@ -391,44 +391,44 @@
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references">References</a>
           </h5>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
                 Wald, A. (1947). Sequential analysis. Wiley, NY.
               </li>
-<li class="listitem">
+<li>
                 The Inverse Gaussian distribution : theory, methodology, and applications,
                 Raj S. Chhikara, J. Leroy Folks. ISBN 0824779975 (1989).
               </li>
-<li class="listitem">
+<li>
                 The Inverse Gaussian distribution : statistical theory and applications,
                 Seshadri, V , ISBN - 0387986189 (pbk) (Dewey 519.2) (1998).
               </li>
-<li class="listitem">
+<li>
                 <a href="http://docs.scipy.org/doc/numpy/reference/generated/numpy.random.wald.html" target="_top">Numpy
                 and Scipy Documentation</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://bm2.genes.nig.ac.jp/RGM2/R_current/library/statmod/man/invgauss.html" target="_top">R
                 statmod invgauss functions</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://cran.r-project.org/web/packages/SuppDists/index.html" target="_top">R
                 SuppDists invGauss functions</a>. (Note that these R implementations
                 names differ in case).
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.statsci.org/s/invgauss.html" target="_top">StatSci.org invgauss
                 help</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.statsci.org/s/invgauss.statSci.org" target="_top">invgauss
                 R source</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.biostat.wustl.edu/archives/html/s-news/2001-12/msg00144.html" target="_top">pwald,
                 qwald</a>.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.brighton-webs.co.uk/distributions/wald.asp" target="_top">Brighton
                 Webs wald</a>.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
index 66a30cf10..d5450a464 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laplace Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_gaussian_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="logistic_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_laplace_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_laplace_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist"></a><a class="link" href="laplace_dist.html" title="Laplace Distribution">Laplace
           Distribution</a>
@@ -331,17 +331,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.references"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://mathworld.wolfram.com/LaplaceDistribution.html" target="_top">Weisstein,
                 Eric W. "Laplace Distribution."</a> From MathWorld--A
                 Wolfram Web Resource.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Laplace_distribution" target="_top">Laplace
                 Distribution</a>
               </li>
-<li class="listitem">
+<li>
                 M. Abramowitz and I. A. Stegun, Handbook of Mathematical Functions,
                 1972, p. 930.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
index e3c1e1c2e..0fc2c4523 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logistic Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="laplace_dist.html" title="Laplace Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="laplace_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lognormal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_logistic_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_logistic_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist"></a><a class="link" href="logistic_dist.html" title="Logistic Distribution">Logistic
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
index d1f470575..d8e588168 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="logistic_dist.html" title="Logistic Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="logistic_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_lognormal_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_lognormal_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist"></a><a class="link" href="lognormal_dist.html" title="Log Normal Distribution">Log
           Normal Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
index a04e51808..2eaac3b59 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="negative_binomial_dist.html" title="Negative Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="negative_binomial_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_beta_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_beta_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist"></a><a class="link" href="nc_beta_dist.html" title="Noncentral Beta Distribution">Noncentral
           Beta Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
index 2a8271538..499e9e1da 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Chi-Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_beta_dist.html" title="Noncentral Beta Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_beta_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_f_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_chi_squared_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_chi_squared_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist"></a><a class="link" href="nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution">Noncentral
           Chi-Squared Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
index 84603934b..20c11cfde 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_t_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_f_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_f_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist"></a><a class="link" href="nc_f_dist.html" title="Noncentral F Distribution">Noncentral
           F Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
index db8f62d9a..ea139038d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral T Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_f_dist.html" title="Noncentral F Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_f_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="normal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_t_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_t_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist"></a><a class="link" href="nc_t_dist.html" title="Noncentral T Distribution">Noncentral
           T Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
index 66794effd..332c3dcce 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="lognormal_dist.html" title="Log Normal Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lognormal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_beta_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_negative_binomial_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_negative_binomial_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist"></a><a class="link" href="negative_binomial_dist.html" title="Negative Binomial Distribution">Negative
           Binomial Distribution</a>
@@ -878,13 +878,13 @@
 <p>
             Implementation notes:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 The real concept type (that deliberately lacks the Lanczos approximation),
                 was found to take several minutes to evaluate some extreme test values,
                 so the test has been disabled for this type.
               </li>
-<li class="listitem">
+<li>
                 Much greater speed, and perhaps greater accuracy, might be achieved
                 for extreme values by using a normal approximation. This is NOT been
                 tested or implemented.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
index 33143f135..28c6ecf90 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_t_dist.html" title="Noncentral T Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_t_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pareto.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_normal_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_normal_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist"></a><a class="link" href="normal_dist.html" title="Normal (Gaussian) Distribution">Normal
           (Gaussian) Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
index 2a7331a6f..e0f9976f9 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Pareto Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="normal_dist.html" title="Normal (Gaussian) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="normal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="poisson_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_pareto">
+<div class="section math_toolkit_dist_dist_ref_dists_pareto" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.pareto"></a><a class="link" href="pareto.html" title="Pareto Distribution">Pareto Distribution</a>
 </h5></div></div></div>
@@ -320,17 +320,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.pareto.references"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/pareto_distribution" target="_top">Pareto
                 Distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/paretoDistribution.html" target="_top">Weisstein,
                 Eric W. "Pareto Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li class="listitem">
+<li>
                 Handbook of Statistical Distributions with Applications, K Krishnamoorthy,
                 ISBN 1-58488-635-8, Chapter 23, pp 257 - 267. (Note the meaning of
                 a and b is reversed in Wolfram and Krishnamoorthy).
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
index 5f7b4d590..5ac44182a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Poisson Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="pareto.html" title="Pareto Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pareto.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rayleigh.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_poisson_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_poisson_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist"></a><a class="link" href="poisson_dist.html" title="Poisson Distribution">Poisson
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
index 0663b5d26..7a7390307 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rayleigh Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="poisson_dist.html" title="Poisson Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="poisson_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="skew_normal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_rayleigh">
+<div class="section math_toolkit_dist_dist_ref_dists_rayleigh" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh"></a><a class="link" href="rayleigh.html" title="Rayleigh Distribution">Rayleigh
           Distribution</a>
@@ -322,11 +322,11 @@
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.references"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Rayleigh_distribution" target="_top">http://en.wikipedia.org/wiki/Rayleigh_distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/RayleighDistribution.html" target="_top">Weisstein,
                 Eric W. "Rayleigh Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
index 73bd8b63b..f7e2020ce 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Skew Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="rayleigh.html" title="Rayleigh Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rayleigh.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="students_t_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_skew_normal_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_skew_normal_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist"></a><a class="link" href="skew_normal_dist.html" title="Skew Normal Distribution">Skew
           Normal Distribution</a>
@@ -175,17 +175,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h1"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.references"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://azzalini.stat.unipd.it/SN/" target="_top">Skew-Normal Probability
                 Distribution</a> for many links and bibliography.
               </li>
-<li class="listitem">
+<li>
                 <a href="http://azzalini.stat.unipd.it/SN/Intro/intro.html" target="_top">A
                 very brief introduction to the skew-normal distribution</a> by
                 Adelchi Azzalini (2005-11-2).
               </li>
-<li class="listitem">
+<li>
                 See a <a href="http://www.tri.org.au/azzalini.html" target="_top">skew-normal
                 function animation</a>.
               </li>
@@ -216,11 +216,11 @@
             expression</a> known for the mode and median, but these are computed
             for the
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 mode - by finding the maximum of the PDF.
               </li>
-<li class="listitem">
+<li>
                 median - by computing <code class="computeroutput"><span class="identifier">quantile</span><span class="special">(</span><span class="number">1</span><span class="special">/</span><span class="number">2</span><span class="special">)</span></code>.
               </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
index 40df64738..03d40e7e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Students t Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="skew_normal_dist.html" title="Skew Normal Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="skew_normal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="triangular_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_students_t_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_students_t_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist"></a><a class="link" href="students_t_dist.html" title="Students t Distribution">Students
           t Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
index 977829a0b..b35a0d9e2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Triangular Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="students_t_dist.html" title="Students t Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="students_t_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="uniform_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_triangular_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_triangular_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist"></a><a class="link" href="triangular_dist.html" title="Triangular Distribution">Triangular
           Distribution</a>
@@ -80,11 +80,11 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 2(x-a)/(b-a) (c-a) for a &lt;= x &lt;= c
               </li>
-<li class="listitem">
+<li>
                 2(b-x)/(b-a)(b-c) for c &lt; x &lt;= b
               </li>
 </ul></div>
@@ -380,30 +380,30 @@
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.references"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Triangular_distribution" target="_top">Wikpedia
                 triangular distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/TriangularDistribution.html" target="_top">Weisstein,
                 Eric W. "Triangular Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li class="listitem">
+<li>
                 Evans, M.; Hastings, N.; and Peacock, B. "Triangular Distribution."
                 Ch. 40 in Statistical Distributions, 3rd ed. New York: Wiley, pp.
                 187-188, 2000, ISBN - 0471371246]
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.brighton-webs.co.uk/distributions/triangular.asp" target="_top">Brighton
                 Webs Ltd. BW D-Calc 1.0 Distribution Calculator</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.worldscibooks.com/mathematics/etextbook/5720/5720_chap1.pdf" target="_top">The
                 Triangular Distribution including its history.</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.measurement.sk/2002/S1/Wimmer2.pdf" target="_top">Gejza
                 Wimmer, Viktor Witkovsky and Tomas Duby, Measurement Science Review,
                 Volume 2, Section 1, 2002, Proper Rounding Of The Measurement Results
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
index 76bcfddd0..55e38097e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Uniform Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="triangular_dist.html" title="Triangular Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="triangular_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="weibull_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_uniform_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_uniform_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist"></a><a class="link" href="uniform_dist.html" title="Uniform Distribution">Uniform
           Distribution</a>
@@ -66,18 +66,18 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 1 / (upper - lower) for lower &lt; x &lt; upper
               </li>
-<li class="listitem">
+<li>
                 zero for x &lt; lower or x &gt; upper
               </li>
 </ul></div>
 <p>
             and in this implementation:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                 1 / (upper - lower) for x = lower or x = upper
               </li></ul></div>
 <p>
@@ -339,17 +339,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.references"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Uniform_distribution_%28continuous%29" target="_top">Wikpedia
                 continuous uniform distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/UniformDistribution.html" target="_top">Weisstein,
                 Weisstein, Eric W. "Uniform Distribution." From MathWorld--A
                 Wolfram Web Resource.</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3662.htm" target="_top">http://www.itl.nist.gov/div898/handbook/eda/section3/eda3662.htm</a>
               </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
index 4e210c1cd..d84229c80 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Weibull Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="uniform_dist.html" title="Uniform Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="uniform_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist_algorithms.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_weibull_dist">
+<div class="section math_toolkit_dist_dist_ref_dists_weibull_dist" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist"></a><a class="link" href="weibull_dist.html" title="Weibull Distribution">Weibull
           Distribution</a>
@@ -71,15 +71,15 @@
             in particular it can mimic distributions where the failure rate varies
             over time. If the failure rate is:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 constant over time, then &#945; &#160; = 1, suggests that items are failing from
                 random events.
               </li>
-<li class="listitem">
+<li>
                 decreases over time, then &#945; &#160; &lt; 1, suggesting "infant mortality".
               </li>
-<li class="listitem">
+<li>
                 increases over time, then &#945; &#160; &gt; 1, suggesting "wear out"
                 - more likely to fail as time goes by.
               </li>
@@ -339,16 +339,16 @@
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.references"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 <a href="http://en.wikipedia.org/wiki/Weibull_distribution" target="_top">http://en.wikipedia.org/wiki/Weibull_distribution</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://mathworld.wolfram.com/WeibullDistribution.html" target="_top">Weisstein,
                 Eric W. "Weibull Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li class="listitem">
+<li>
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3668.htm" target="_top">Weibull
                 in NIST Exploratory Data Analysis</a>
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
index 487d769c6..b1e425331 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non-Member Properties</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="../dist_ref.html" title="Statistical Distributions Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dists.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_nmp">
+<div class="section math_toolkit_dist_dist_ref_nmp" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.nmp"></a><a class="link" href="nmp.html" title="Non-Member Properties">Non-Member Properties</a>
 </h4></div></div></div>
@@ -40,56 +40,56 @@
 <a name="math_toolkit.dist.dist_ref.nmp.h0"></a>
           <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"><a name="function_index"></a>Function Index</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <a class="link" href="nmp.html#math.dist.cdf">cdf</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.ccdf">cdf complement</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.chf">chf</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.hazard">hazard</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.kurtosis">kurtosis</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.mean">mean</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.median">median</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.mode">mode</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.pdf">pdf</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.range">range</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.quantile">quantile</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.quantile_c">quantile from the complement</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.skewness">skewness</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.sd">standard_deviation</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.support">support</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.variance">variance</a>.
             </li>
 </ul></div>
@@ -97,85 +97,85 @@
 <a name="math_toolkit.dist.dist_ref.nmp.h1"></a>
           <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"><a name="concept_index"></a>Conceptual Index</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <a class="link" href="nmp.html#math.dist.ccdf">Complement of the Cumulative Distribution
               Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.cdf">Cumulative Distribution Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.chf">Cumulative Hazard Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#cdf_inv">Inverse Cumulative Distribution Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#survival_inv">Inverse Survival Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.hazard">Hazard Function</a>
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#lower_critical">Lower Critical Value</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.kurtosis">kurtosis</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.mean">mean</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.median">median</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.mode">mode</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#cdfPQ">P</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#percent">Percent Point Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.pdf">Probability Density Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#pmf">Probability Mass Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.range">range</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#cdfPQ">Q</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.quantile">Quantile</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.quantile_c">Quantile from the complement of
               the probability</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.skewness">skewness</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.sd">standard deviation</a>
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#survival">Survival Function</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.support">support</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#upper_critical">Upper Critical Value</a>.
             </li>
-<li class="listitem">
+<li>
               <a class="link" href="nmp.html#math.dist.variance">variance</a>.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/future.html b/doc/sf_and_dist/html/math_toolkit/dist/future.html
index 9d909633a..cc81b9be1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/future.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/future.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extras/Future Directions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="dist_ref/dist_algorithms.html" title="Distribution Algorithms">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_ref/dist_algorithms.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../special.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_future">
+<div class="section math_toolkit_dist_future" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.future"></a><a class="link" href="future.html" title="Extras/Future Directions">Extras/Future Directions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
index e9f0a041a..18cb69c3e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="../dist.html" title="Statistical Distributions and Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dist.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="stat_tut/overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut">
+<div class="section math_toolkit_dist_stat_tut" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.stat_tut"></a><a class="link" href="stat_tut.html" title="Statistical Distributions Tutorial">Statistical Distributions
       Tutorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
index 5f747760c..044e097bf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Probability Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="variates.html" title="Random Variates and Distribution Parameters">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="variates.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_dist_params">
+<div class="section math_toolkit_dist_stat_tut_dist_params" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.dist_params"></a><a class="link" href="dist_params.html" title="Discrete Probability Distributions">Discrete Probability
         Distributions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
index ebe9959f2..c735e125c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview of Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="../stat_tut.html" title="Statistical Distributions Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="overview/headers.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview">
+<div class="section math_toolkit_dist_stat_tut_overview" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.overview"></a><a class="link" href="overview.html" title="Overview of Distributions">Overview of Distributions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
index e3f7a3bba..35379df86 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Complements are supported too - and when to use them</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="generic.html" title="Generic operations common to all distributions are non-member functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="generic.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="parameters.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_complements">
+<div class="section math_toolkit_dist_stat_tut_overview_complements" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.complements"></a><a name="complements"></a><a class="link" href="complements.html" title="Complements are supported too - and when to use them">Complements
           are supported too - and when to use them</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
index 9d20e9604..2b348fb26 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Generic operations common to all distributions are non-member functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="objects.html" title="Distributions are Objects">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="objects.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="complements.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_generic">
+<div class="section math_toolkit_dist_stat_tut_overview_generic" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.generic"></a><a class="link" href="generic.html" title="Generic operations common to all distributions are non-member functions">Generic
           operations common to all distributions are non-member functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
index e37ec40b5..d9b9fb8a1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Headers and Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="../overview.html" title="Overview of Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../overview.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="objects.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_headers">
+<div class="section math_toolkit_dist_stat_tut_overview_headers" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.headers"></a><a class="link" href="headers.html" title="Headers and Namespaces">Headers
           and Namespaces</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
index dc772c078..8b85f9e1a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions are Objects</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="headers.html" title="Headers and Namespaces">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="headers.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="generic.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_objects">
+<div class="section math_toolkit_dist_stat_tut_overview_objects" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.objects"></a><a class="link" href="objects.html" title="Distributions are Objects">Distributions
           are Objects</a>
@@ -50,13 +50,13 @@
 <p>
             Making distributions class types does two things:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 It encapsulates the kind of distribution in the C++ type system;
                 so, for example, Students-t distributions are always a different
                 C++ type from Chi-Squared distributions.
               </li>
-<li class="listitem">
+<li>
                 The distribution objects store any parameters associated with the
                 distribution: for example, the Students-t distribution has a <span class="emphasis"><em>degrees
                 of freedom</em></span> parameter that controls the shape of the distribution.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
index c56b7bcb0..e99532dd6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Parameters can be calculated</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="complements.html" title="Complements are supported too - and when to use them">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="complements.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="summary.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_parameters">
+<div class="section math_toolkit_dist_stat_tut_overview_parameters" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.parameters"></a><a class="link" href="parameters.html" title="Parameters can be calculated">Parameters
           can be calculated</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
index ee92a5a19..de7c68333 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Summary</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="parameters.html" title="Parameters can be calculated">
@@ -22,32 +22,32 @@
 <div class="spirit-nav">
 <a accesskey="p" href="parameters.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../weg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_summary">
+<div class="section math_toolkit_dist_stat_tut_overview_summary" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.summary"></a><a class="link" href="summary.html" title="Summary">Summary</a>
 </h5></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 Distributions are objects, which are constructed from whatever parameters
                 the distribution may have.
               </li>
-<li class="listitem">
+<li>
                 Member functions allow you to retrieve the parameters of a distribution.
               </li>
-<li class="listitem">
+<li>
                 Generic non-member functions provide access to the properties that
                 are common to all the distributions (PDF, CDF, quantile etc).
               </li>
-<li class="listitem">
+<li>
                 Complements of probabilities are calculated by wrapping the function's
                 arguments in a call to <code class="computeroutput"><span class="identifier">complement</span><span class="special">(...)</span></code>.
               </li>
-<li class="listitem">
+<li>
                 Functions that accept a probability can accept a complement of the
                 probability as well, by wrapping the function's arguments in a call
                 to <code class="computeroutput"><span class="identifier">complement</span><span class="special">(...)</span></code>.
               </li>
-<li class="listitem">
+<li>
                 Static member functions allow the parameters of a distribution to
                 be found from other information.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
index 13bb6242d..5a023500c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Random Variates and Distribution Parameters</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="weg/c_sharp.html" title="Using the Distributions from Within C#">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="weg/c_sharp.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_params.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_variates">
+<div class="section math_toolkit_dist_stat_tut_variates" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.variates"></a><a class="link" href="variates.html" title="Random Variates and Distribution Parameters">Random Variates
         and Distribution Parameters</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
index 1ff7ff852..1ace5d9e3 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Worked Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="overview/summary.html" title="Summary">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="overview/summary.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="weg/dist_construct_eg.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg">
+<div class="section math_toolkit_dist_stat_tut_weg" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.weg"></a><a class="link" href="weg.html" title="Worked Examples">Worked Examples</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
index 39cee9096..c8385a7c2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="f_eg.html" title="F Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="f_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_eg/binomial_coinflip_example.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg"></a><a class="link" href="binom_eg.html" title="Binomial Distribution Examples">Binomial
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
index 901a98ea4..504bb9e3b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_quiz_example.html" title="Binomial Quiz Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_quiz_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_conf">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_conf" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binom_conf"></a><a class="link" href="binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution">Calculating
             Confidence Limits on the Frequency of Occurrence for a Binomial Distribution</a>
@@ -103,13 +103,13 @@
               interval. Had we calculate two single-sided intervals each with a risk
               that the true value is outside the interval of &#945;, then:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                   The risk that it is less than the lower bound is &#945;.
                 </li></ul></div>
 <p>
               and
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                   The risk that it is greater than the upper bound is also &#945;.
                 </li></ul></div>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
index 707e16e49..89e280018 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for a Binomial Distribution.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binom_conf.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../geometric_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_size_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_size_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binom_size_eg"></a><a class="link" href="binom_size_eg.html" title="Estimating Sample Sizes for a Binomial Distribution.">Estimating
             Sample Sizes for a Binomial Distribution.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
index 546c83e69..062c4e21b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coin-Flipping Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="../binom_eg.html" title="Binomial Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binomial_quiz_example.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_coinflip_example">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_coinflip_example" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_coinflip_example"></a><a class="link" href="binomial_coinflip_example.html" title="Binomial Coin-Flipping Example">Binomial
             Coin-Flipping Example</a>
@@ -66,8 +66,7 @@
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Using Binomial distribution to predict how many heads and tails."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="keyword">try</span>
-  <span class="special">{</span>
-</pre>
+  <span class="special">{</span></pre>
 <p>
             </p>
 <p>
@@ -84,8 +83,7 @@
 <span class="keyword">int</span> <span class="identifier">flips</span> <span class="special">=</span> <span class="number">10</span><span class="special">;</span>
 <span class="identifier">binomial</span> <span class="identifier">flip</span><span class="special">(</span><span class="identifier">flips</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
 
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span>
-</pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -105,8 +103,7 @@
 <span class="comment">// if success_fraction is exactly one half,</span>
 <span class="comment">// for example, when flipping 'fair' coins.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness if success_fraction is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">flip</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">flip</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Expect zero for a 'fair' coin.</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">flip</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Expect zero for a 'fair' coin.</span></pre>
 <p>
             </p>
 <p>
@@ -116,8 +113,7 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"For "</span> <span class="special">&lt;&lt;</span> <span class="identifier">flip</span><span class="special">.</span><span class="identifier">trials</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" coin flips: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting no heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting at least one head is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting at least one head is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -127,8 +123,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 0 or 1 heads is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// sum of exactly == probabilities</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// sum of exactly == probabilities</span></pre>
 <p>
             </p>
 <p>
@@ -137,8 +132,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 0 or 1 (&lt;= 1) heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">9</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">9</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -146,8 +140,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -155,8 +148,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -173,8 +165,7 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 4 and 6 heads (4 or 5 or 6) is "</span>
   <span class="comment">//  P(X == 4) + P(X == 5) + P(X == 6)</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -184,8 +175,7 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 4 and 6 heads (4 or 5 or 6) is "</span>
   <span class="comment">// P(X &lt;= 6) - P(X &lt;= 3) == P(X &lt; 4)</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -196,8 +186,7 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 3 and 7 heads (3, 4, 5, 6 or 7) is "</span>
   <span class="comment">// P(X &lt;= 7) - P(X &lt;= 2) == P(X &lt; 3)</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">7</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -226,8 +215,7 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">successes</span> <span class="special">&lt;&lt;</span> <span class="string">"        "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">/</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="string">", or "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="string">"%"</span><span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// for i</span>
-</pre>
+<span class="special">}</span> <span class="comment">// for i</span></pre>
 <p>
             </p>
 <p>
@@ -238,8 +226,7 @@
 <pre class="programlisting"><span class="special">}</span>
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span>
-  <span class="comment">//</span>
-</pre>
+  <span class="comment">//</span></pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
index 2259eba73..9a5330d01 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Quiz Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_coinflip_example.html" title="Binomial Coin-Flipping Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_coinflip_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_conf.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_quiz_example">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_quiz_example" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example"></a><a class="link" href="binomial_quiz_example.html" title="Binomial Quiz Example">Binomial
             Quiz Example</a>
@@ -55,6 +55,8 @@
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">exception</span><span class="special">&gt;</span>
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
+
+
 </pre>
 <p>
             </p>
@@ -68,8 +70,7 @@
 <pre class="programlisting"><span class="keyword">int</span> <span class="identifier">questions</span> <span class="special">=</span> <span class="number">16</span><span class="special">;</span> <span class="comment">// All the questions in the quiz.</span>
 <span class="keyword">int</span> <span class="identifier">answers</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span> <span class="comment">// Possible answers to each question.</span>
 <span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">1.</span> <span class="special">/</span> <span class="identifier">answers</span><span class="special">;</span> <span class="comment">// If a random guess, p = 1/4 = 0.25.</span>
-<span class="identifier">binomial</span> <span class="identifier">quiz</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
-</pre>
+<span class="identifier">binomial</span> <span class="identifier">quiz</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -80,8 +81,7 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"In a quiz with "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">trials</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" questions and with a probability of guessing right of "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">*</span> <span class="number">100</span> <span class="special">&lt;&lt;</span> <span class="string">" %"</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="keyword">static_cast</span><span class="special">&lt;</span><span class="keyword">int</span><span class="special">&gt;(</span><span class="number">1.</span> <span class="special">/</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="keyword">static_cast</span><span class="special">&lt;</span><span class="keyword">int</span><span class="special">&gt;(</span><span class="number">1.</span> <span class="special">/</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -96,8 +96,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting exactly "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by chance is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">questions</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by chance is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">questions</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">questions</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none right is 0.0100226
@@ -120,8 +119,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="keyword">double</span> <span class="identifier">probability</span> <span class="special">=</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">successes</span><span class="special">);</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">successes</span> <span class="special">&lt;&lt;</span> <span class="string">"      "</span> <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Guessed Probability
@@ -148,8 +146,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none or one right is 0.0634764
@@ -161,8 +158,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none or one right is 0.0634764
@@ -173,8 +169,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &lt;= 10 right (to fail) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &lt;= 10 right (to fail) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &lt;= 10 right (to fail) is 0.999715
@@ -189,8 +184,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &gt; 10 right (to pass) is 0.000285239
@@ -201,8 +195,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &gt; 10 right (to pass) is 0.000285239
@@ -212,8 +205,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1.</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1.</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -224,8 +216,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting less than "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span>
   <span class="special">&lt;&lt;</span> <span class="string">" (&lt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span> <span class="special">&lt;&lt;</span> <span class="string">") answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting less than 11 (&lt; 11) answers right by guessing is 0.999715
@@ -244,8 +235,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">))</span>
   <span class="special">&lt;&lt;</span> <span class="string">", only 1 in "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span><span class="special">/</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1</span><span class="special">);</span>
-</pre>
+<span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1</span><span class="special">);</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting at least 11 (&gt;= 11) answers right by guessing is 0.000285239, only 1 in 3505.83
@@ -261,8 +251,7 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">score</span> <span class="special">&lt;&lt;</span> <span class="string">"           "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">10</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">score</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">At most (&lt;=)
@@ -292,8 +281,7 @@ Guessed OK   Probability
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">score</span> <span class="special">&lt;&lt;</span> <span class="string">"           "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">10</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">score</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
             </p>
 <pre class="programlisting">At least (&gt;)
@@ -336,8 +324,7 @@ Guessed OK   Probability
 <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">sum</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">sum</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 3 and 5 answers right by guessing is 0.6132
@@ -348,8 +335,7 @@ Guessed OK   Probability
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span>
-</pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 3 and 5 answers right by guessing is 0.6132
@@ -367,8 +353,7 @@ Guessed OK   Probability
   <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 1 &lt;= x 8 P = 0.9825</span>
 <span class="identifier">low</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span> <span class="identifier">high</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 4 &lt;= x 4 P = 0.22520</span>
-</pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 4 &lt;= x 4 P = 0.22520</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 1 and 6 answers right by guessing is 0.9104
@@ -392,8 +377,7 @@ Probability of getting between 4 and 4 answers right by guessing is 0.2252
   <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">mean</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">standard_deviation</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">))</span>  <span class="special">&lt;&lt;</span> <span class="string">" and "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">floor</span><span class="special">(</span><span class="identifier">mean</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">standard_deviation</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" correct."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Mode (the most frequent) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mode</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">By guessing, on average, one can expect to get 4 correct answers.
@@ -426,8 +410,7 @@ Skewness is 0.2887
   <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.02</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//  2 to 98%</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If guessing then percentiles 1 to 99% will get "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -474,8 +457,7 @@ Deciles 1 to 6
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">discrete_quantile</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">real</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">integer_round_outwards</span><span class="special">;</span> <span class="comment">// Default.</span>
-<span class="keyword">typedef</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="identifier">real_quantile_policy</span><span class="special">;</span>
-</pre>
+<span class="keyword">typedef</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="identifier">real_quantile_policy</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -491,8 +473,7 @@ Deciles 1 to 6
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">binomial_distribution</span><span class="special">;</span>
-<span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">real_quantile_policy</span><span class="special">&gt;</span> <span class="identifier">real_quantile_binomial</span><span class="special">;</span>
-</pre>
+<span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">real_quantile_policy</span><span class="special">&gt;</span> <span class="identifier">real_quantile_binomial</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -500,8 +481,7 @@ Deciles 1 to 6
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">real_quantile_binomial</span> <span class="identifier">quiz_real</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">real_quantile_binomial</span> <span class="identifier">quiz_real</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -524,8 +504,7 @@ Deciles 1 to 6
   <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.02</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//  2 to 98% 0.31311 7.7880</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If guessing, then percentiles 1 to 99% will get "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Real Quantiles
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
index 51d811b54..626f75249 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using the Distributions from Within C#</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nag_library.html" title="Comparison with C, R, FORTRAN-style Free Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nag_library.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../variates.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_c_sharp">
+<div class="section math_toolkit_dist_stat_tut_weg_c_sharp" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.c_sharp"></a><a class="link" href="c_sharp.html" title="Using the Distributions from Within C#">Using the
           Distributions from Within C#</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
index 09256043b..4f3af08fe 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="st_eg/paired_st.html" title="Comparing two paired samples with the Student's t distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="st_eg/paired_st.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cs_eg/chi_sq_intervals.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg"></a><a class="link" href="cs_eg.html" title="Chi Squared Distribution Examples">Chi Squared
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
index 6be1a9d28..27131bbcf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Confidence Intervals on the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="../cs_eg.html" title="Chi Squared Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_sq_test.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_intervals">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_intervals" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals"></a><a class="link" href="chi_sq_intervals.html" title="Confidence Intervals on the Standard Deviation">Confidence
             Intervals on the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
index bb2197d59..72b9579ee 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_test.html" title="Chi-Square Test for the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_sq_test.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../f_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_size">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_size" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_size"></a><a class="link" href="chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation">Estimating
             the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
index 4e154e43d..01aac83fa 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_intervals.html" title="Confidence Intervals on the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_sq_intervals.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_sq_size.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_test">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_test" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_test"></a><a class="link" href="chi_sq_test.html" title="Chi-Square Test for the Standard Deviation">Chi-Square
             Test for the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
index a92b6cdf6..4c772ca7d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Construction Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="../weg.html" title="Worked Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../weg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="st_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_dist_construct_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_dist_construct_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.dist_construct_eg"></a><a class="link" href="dist_construct_eg.html" title="Distribution Construction Example">Distribution
           Construction Example</a>
@@ -52,8 +52,7 @@
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for binomial_distribution.</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">beta</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for beta_distribution.</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">gamma</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for gamma_distribution.</span>
-<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">normal</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for normal_distribution.</span>
-</pre>
+<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">normal</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for normal_distribution.</span></pre>
 <p>
           </p>
 <p>
@@ -65,8 +64,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span> <span class="identifier">mydist0</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span> <span class="identifier">mydist0</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -74,8 +72,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -84,8 +81,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -98,8 +94,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mydist9</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span> <span class="comment">// Uses default RealType = double.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mydist9</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span> <span class="comment">// Uses default RealType = double.</span></pre>
 <p>
           </p>
 <p>
@@ -125,8 +120,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -134,8 +128,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -143,8 +136,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist10</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Both arguments double.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist10</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Both arguments double.</span></pre>
 <p>
           </p>
 <p>
@@ -152,8 +144,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist11</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Using provided typedef double, int and double arguments.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist11</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Using provided typedef double, int and double arguments.</span></pre>
 <p>
           </p>
 <p>
@@ -162,8 +153,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist12</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4F</span><span class="special">);</span> <span class="comment">// Double and float arguments.</span>
-<span class="identifier">negative_binomial</span> <span class="identifier">mydist13</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// Both arguments integer.</span>
-</pre>
+<span class="identifier">negative_binomial</span> <span class="identifier">mydist13</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// Both arguments integer.</span></pre>
 <p>
           </p>
 <p>
@@ -172,8 +162,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">binomial</span> <span class="identifier">mybinomial</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span> <span class="comment">// is more concise than</span>
-<span class="identifier">binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybinomd1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
-</pre>
+<span class="identifier">binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybinomd1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -198,8 +187,7 @@ error C3861: 'mybetad0': identifier not found
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">beta_distribution</span><span class="special">;</span>
-<span class="identifier">beta_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybetad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
-</pre>
+<span class="identifier">beta_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybetad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -207,8 +195,7 @@ error C3861: 'mybetad0': identifier not found
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">gamma_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mygammad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">gamma_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mygammad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -235,8 +222,7 @@ error C3861: 'mybetad0': identifier not found
 <span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span>        <span class="identifier">mydist6</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
 
 <span class="comment">// Explicit long double precision:</span>
-<span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">long</span> <span class="keyword">double</span><span class="special">&gt;</span>   <span class="identifier">mydist7</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
-</pre>
+<span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">long</span> <span class="keyword">double</span><span class="special">&gt;</span>   <span class="identifier">mydist7</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
 <p>
           </p>
 <p>
@@ -279,8 +265,7 @@ error C3861: 'mybetad0': identifier not found
   <span class="identifier">normal</span> <span class="identifier">norm3</span><span class="special">(</span><span class="number">2</span><span class="special">,</span> <span class="number">3</span><span class="special">);</span> <span class="comment">// Mean = 2, std deviation = 3.</span>
 
   <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span>  <span class="comment">// int main()</span>
-</pre>
+<span class="special">}</span>  <span class="comment">// int main()</span></pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
index e2bfdc453..7dc6113f0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nccs_eg/nccs_power_eg.html" title="Tables of the power function of the chi2 test.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nccs_eg/nccs_power_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_error_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_error_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.error_eg"></a><a class="link" href="error_eg.html" title="Error Handling Example">Error Handling
           Example</a>
@@ -80,7 +80,9 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="comment">// Boost</span>
+<pre class="programlisting">   <span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DOMAIN_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
+
+<span class="comment">// Boost</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">students_t</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
    <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">students_t</span><span class="special">;</span>  <span class="comment">// Probability of students_t(df, t).</span>
 
@@ -93,8 +95,7 @@
    <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
 
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">cstddef</span><span class="special">&gt;</span>
-   <span class="comment">// using ::errno</span>
-</pre>
+   <span class="comment">// using ::errno</span></pre>
 <p>
           </p>
 <p>
@@ -136,8 +137,7 @@
          <span class="string">"\n"</span><span class="string">"Message from thrown exception was:\n   "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span>
-</pre>
+<span class="special">}</span> <span class="comment">// int main()</span></pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
index 263781cd0..04410b317 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cs_eg/chi_sq_size.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_f_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_f_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.f_eg"></a><a class="link" href="f_eg.html" title="F Distribution Examples">F Distribution
           Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
index 43b01c9d6..a321584eb 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location and Scale Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="error_eg.html" title="Error Handling Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_eg/find_location_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg"></a><a class="link" href="find_eg.html" title="Find Location and Scale Examples">Find Location
           and Scale Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
index c24476f50..2881c4bcf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location (Mean) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="../find_eg.html" title="Find Location and Scale Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_scale_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_location_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_location_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg"></a><a class="link" href="find_location_eg.html" title="Find Location (Mean) Example">Find
             Location (Mean) Example</a>
@@ -50,6 +50,7 @@
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">limits</span><span class="special">&gt;</span>
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">;</span>
+
 </pre>
 <p>
             </p>
@@ -61,8 +62,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">N01</span><span class="special">;</span>  <span class="comment">// Default 'standard' normal distribution with zero mean and </span>
-<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// normal default standard deviation is 1.</span>
-</pre>
+<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// normal default standard deviation is 1.</span></pre>
 <p>
             </p>
 <p>
@@ -82,8 +82,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", standard deviation "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">scale</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span></pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0, standard deviation 1, has fraction &lt;= -2, p = 0.0227501
@@ -95,8 +94,7 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"offset location (mean) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"offset location (mean) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -114,8 +112,7 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">l</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span> <span class="comment">// Same standard_deviation (scale) but with mean (location) shifted.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">l</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span> <span class="comment">// Same standard_deviation (scale) but with mean (location) shifted.</span></pre>
 <p>
             </p>
 <p>
@@ -128,8 +125,7 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
     <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span>
     <span class="special">&lt;&lt;</span> <span class="string">" has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 1.09023 has fraction &lt;= -2, p = 0.001
@@ -152,8 +148,7 @@ Normal distribution with mean = 1.09023 has fraction &gt; -2, p = 0.999
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span>
-</pre>
+<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -170,8 +165,7 @@ Normal distribution with mean = 1.09023 has fraction &gt; -2, p = 0.999
 <span class="comment">// Default policy, fully specified.</span>
 <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;());</span>
 <span class="comment">// A new policy, ignoring domain errors, without using a typedef.</span>
-<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span>
-</pre>
+<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span></pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
index 39dec71bf..b0cb0289f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find mean and standard deviation example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_scale_eg.html" title="Find Scale (Standard Deviation) Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_scale_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../nag_library.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_mean_and_sd_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_mean_and_sd_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg"></a><a class="link" href="find_mean_and_sd_eg.html" title="Find mean and standard deviation example">Find
             mean and standard deviation example</a>
@@ -77,8 +77,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">mean</span> <span class="special">=</span> <span class="number">3.</span><span class="special">;</span> <span class="comment">// kg</span>
 <span class="keyword">double</span> <span class="identifier">standard_deviation</span> <span class="special">=</span> <span class="number">0.1</span><span class="special">;</span> <span class="comment">// kg</span>
-<span class="identifier">normal</span> <span class="identifier">packs</span><span class="special">(</span><span class="identifier">mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
-</pre>
+<span class="identifier">normal</span> <span class="identifier">packs</span><span class="special">(</span><span class="identifier">mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -89,8 +88,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">max_weight</span> <span class="special">=</span> <span class="number">3.1</span><span class="special">;</span> <span class="comment">// kg</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Percentage of packs &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">max_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span>
-<span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">max_weight</span><span class="special">))</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &gt; 3.1)</span>
-</pre>
+<span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">max_weight</span><span class="special">))</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &gt; 3.1)</span></pre>
 <p>
             </p>
 <p>
@@ -107,8 +105,7 @@
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">minimum_weight</span> <span class="special">=</span> <span class="number">2.9</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &lt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// fraction of packs &lt;= 2.9 with a mean of 3 is 0.841345</span>
-</pre>
+<span class="comment">// fraction of packs &lt;= 2.9 with a mean of 3 is 0.841345</span></pre>
 <p>
             </p>
 <p>
@@ -131,8 +128,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
 <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">xpacks</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">xpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// fraction of packs &gt;= 2.9 with a mean of 3.06449 is 0.950005</span>
-</pre>
+<span class="comment">// fraction of packs &gt;= 2.9 with a mean of 3.06449 is 0.950005</span></pre>
 <p>
             </p>
 <p>
@@ -151,8 +147,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
-</pre>
+<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
 <p>
             </p>
 <p>
@@ -164,8 +159,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">find_location</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-  <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">find_location</span><span class="special">;</span>
-</pre>
+  <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">find_location</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -175,8 +169,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">safe_mean</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
-<span class="identifier">normal</span> <span class="identifier">good_packs</span><span class="special">(</span><span class="identifier">safe_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
-</pre>
+<span class="identifier">normal</span> <span class="identifier">good_packs</span><span class="special">(</span><span class="identifier">safe_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -187,8 +180,7 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">good_packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
-</pre>
+<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
 <p>
             </p>
 <h5>
@@ -221,8 +213,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Cauchy Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">cpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Cauchy Setting the packer to 3 will mean that fraction of packs &gt;= 2.9 is 0.75</span>
-</pre>
+<span class="comment">// Cauchy Setting the packer to 3 will mean that fraction of packs &gt;= 2.9 is 0.75</span></pre>
 <p>
             </p>
 <p>
@@ -234,8 +225,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">lc</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">cauchy</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_location&lt;cauchy&gt;(minimum_weight, over fraction, standard_deviation); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">lc</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_location&lt;cauchy&gt;(minimum_weight, over fraction, packs.standard_deviation()); 3.53138</span>
-</pre>
+<span class="comment">// find_location&lt;cauchy&gt;(minimum_weight, over fraction, packs.standard_deviation()); 3.53138</span></pre>
 <p>
             </p>
 <p>
@@ -251,8 +241,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Cauchy Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">lc</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Cauchy Setting the packer to 3.53138 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
-</pre>
+<span class="comment">// Cauchy Setting the packer to 3.53138 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
 <p>
             </p>
 <p>
@@ -265,8 +254,7 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">cauchy</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="number">0.99</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">)</span>
   <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -325,8 +313,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="number">0.05</span><span class="special">;</span> <span class="comment">// wanted p th quantile.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Quantile of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -351,8 +338,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack05</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack05</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.05 is 0.97725</span>
-</pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.05 is 0.97725</span></pre>
 <p>
             </p>
 <p>
@@ -371,8 +357,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack06</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.06 is 0.95221</span>
-</pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.06 is 0.95221</span></pre>
 <p>
             </p>
 <p>
@@ -409,8 +394,7 @@
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"For the "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">"th quantile to be located at "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">", would need a standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sd95</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// For the 0.05th quantile to be located at 2.9, would need a standard deviation of 0.0607957</span>
-</pre>
+<span class="comment">// For the 0.05th quantile to be located at 2.9, would need a standard deviation of 0.0607957</span></pre>
 <p>
             </p>
 <p>
@@ -423,8 +407,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span>
-</pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span></pre>
 <p>
             </p>
 <p>
@@ -435,8 +418,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ss</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">());</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ss</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span>
-</pre>
+<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span></pre>
 <p>
             </p>
 <p>
@@ -444,8 +426,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">over_fraction</span> <span class="special">=</span> <span class="number">0.95</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">over_fraction</span> <span class="special">=</span> <span class="number">0.95</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -469,8 +450,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ss1o</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">over_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">());</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ss1o</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span>
-</pre>
+<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span></pre>
 <p>
             </p>
 <p>
@@ -483,8 +463,7 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ssc</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">over_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()));</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ssc</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); 0.0607957</span>
-</pre>
+<span class="comment">// find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); 0.0607957</span></pre>
 <p>
             </p>
 <p>
@@ -499,21 +478,20 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95c</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95c</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span>
-</pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span></pre>
 <p>
             </p>
 <p>
               Notice that these two deceptively simple questions:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                   Do we over-fill to make sure we meet a minimum specification (or
                   under-fill to avoid an overdose)?
                 </li></ul></div>
 <p>
               and/or
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
                   Do we measure better?
                 </li></ul></div>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
index 1ac81d7d4..a49aa351d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Scale (Standard Deviation) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_location_eg.html" title="Find Location (Mean) Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_location_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_mean_and_sd_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_scale_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_scale_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg"></a><a class="link" href="find_scale_eg.html" title="Find Scale (Standard Deviation) Example">Find
             Scale (Standard Deviation) Example</a>
@@ -59,8 +59,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">N01</span><span class="special">;</span>  <span class="comment">// Default 'standard' normal distribution with zero mean</span>
-<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// and standard deviation is 1.</span>
-</pre>
+<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// and standard deviation is 1.</span></pre>
 <p>
             </p>
 <p>
@@ -80,8 +79,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", standard deviation "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">scale</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span></pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0 has fraction &lt;= -2, p = 0.0227501
@@ -96,8 +94,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">();</span>
 <span class="keyword">double</span> <span class="identifier">s</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"scale (standard deviation) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"scale (standard deviation) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -114,8 +111,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">(),</span> <span class="identifier">s</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">(),</span> <span class="identifier">s</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -128,8 +124,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
   <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span>
   <span class="special">&lt;&lt;</span> <span class="string">" has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0 has fraction &lt;= -2, p = 0.001
@@ -152,8 +147,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span>
-</pre>
+<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -171,8 +165,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 <span class="comment">// Default policy, fully specified.</span>
 <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;());</span>
 <span class="comment">// New policy, without typedef.</span>
-<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span>
-</pre>
+<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span></pre>
 <p>
             </p>
 <p>
@@ -192,8 +185,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="string">" has "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction &lt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="string">" has "</span>
-  <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
index 6a56334ae..d231a1014 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="binom_eg/binom_size_eg.html" title="Estimating Sample Sizes for a Binomial Distribution.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binom_eg/binom_size_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_geometric_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_geometric_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg"></a><a class="link" href="geometric_eg.html" title="Geometric Distribution Examples">Geometric
           Distribution Examples</a>
@@ -37,8 +37,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_OVERFLOW_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
-<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span>
-</pre>
+<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span></pre>
 <p>
           </p>
 <div class="caution"><table border="0" summary="Caution">
@@ -110,8 +109,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">1.</span><span class="special">/</span><span class="number">6</span><span class="special">;</span> <span class="comment">// success_fraction (p) = 0.1666</span>
-<span class="comment">// (so failure_fraction is 1 - success_fraction = 5./6 = 1- 0.1666 = 0.8333)</span>
-</pre>
+<span class="comment">// (so failure_fraction is 1 - success_fraction = 5./6 = 1- 0.1666 = 0.8333)</span></pre>
 <p>
           </p>
 <p>
@@ -128,8 +126,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">g6</span><span class="special">(</span><span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">g6</span><span class="special">(</span><span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span></pre>
 <p>
           </p>
 <p>
@@ -137,8 +134,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"success fraction of a six-sided dice is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">g6</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"success fraction of a six-sided dice is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">g6</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -148,8 +144,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span></pre>
 <p>
           </p>
 <p>
@@ -159,8 +154,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span></pre>
 <p>
           </p>
 <p>
@@ -169,8 +163,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"pdf(g6, 0) + pdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"pdf(g6, 0) + pdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -179,8 +172,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span></pre>
 <p>
           </p>
 <p>
@@ -189,8 +181,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 12) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.9065 or 90% probability.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 12) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.9065 or 90% probability.</span></pre>
 <p>
           </p>
 <p>
@@ -199,8 +190,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(g6, 0.99) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.99</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(g6, 0.99) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.99</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span></pre>
 <p>
           </p>
 <p>
@@ -220,8 +210,7 @@
 </p>
 <pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span></pre>
 <p>
           </p>
 <p>
@@ -230,8 +219,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(complement(g6, 1 - p))  "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(complement(g6, 1 - p))  "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span></pre>
 <p>
           </p>
 <p>
@@ -263,8 +251,7 @@
     <span class="special">&lt;&lt;</span> <span class="identifier">max_digits10</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="identifier">max_digits10</span><span class="special">);</span> <span class="comment">// </span>
 
-    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns 0.5000346561579232, not exact 0.5.</span>
-</pre>
+    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns 0.5000346561579232, not exact 0.5.</span></pre>
 <p>
           </p>
 <p>
@@ -273,8 +260,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="identifier">floor</span><span class="special">(</span><span class="number">0.0001</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns exactly 0.5</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="identifier">floor</span><span class="special">(</span><span class="number">0.0001</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns exactly 0.5</span></pre>
 <p>
           </p>
 <pre class="programlisting"><code class="computeroutput"><span class="special">&gt;</span> <span class="identifier">formatC</span><span class="special">(</span><span class="identifier">pgeom</span><span class="special">(</span><span class="number">0.9999999</span><span class="special">,</span><span class="number">0.5</span><span class="special">,</span> <span class="identifier">FALSE</span><span class="special">),</span> <span class="identifier">digits</span><span class="special">=</span><span class="number">17</span><span class="special">)</span> <span class="special">[</span><span class="number">1</span><span class="special">]</span> <span class="string">"              0.25"</span></code>
@@ -327,8 +313,7 @@
 <span class="identifier">c</span> <span class="special">=</span> <span class="number">0.80</span><span class="special">;</span> <span class="comment">// Only reasonably confident.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"To be "</span> <span class="special">&lt;&lt;</span> <span class="identifier">c</span> <span class="special">*</span> <span class="number">100</span>
   <span class="special">&lt;&lt;</span> <span class="string">"% confident of finding we customer with a fault, need to survey "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g</span><span class="special">,</span> <span class="identifier">c</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" customers."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 79</span>
-</pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g</span><span class="special">,</span> <span class="identifier">c</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" customers."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 79</span></pre>
 <p>
           </p>
 <h6>
@@ -347,8 +332,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">2</span><span class="special">);</span>
-<span class="identifier">geometric</span> <span class="identifier">gav</span><span class="special">(</span><span class="number">0.75</span><span class="special">);</span> <span class="comment">// Shooter averages 7.5 out of 10 in the basket.</span>
-</pre>
+<span class="identifier">geometric</span> <span class="identifier">gav</span><span class="special">(</span><span class="number">0.75</span><span class="special">);</span> <span class="comment">// Shooter averages 7.5 out of 10 in the basket.</span></pre>
 <p>
           </p>
 <p>
@@ -357,8 +341,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 1st try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.75</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 1st try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.75</span></pre>
 <p>
           </p>
 <p>
@@ -368,8 +351,7 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.0029</span>
-</pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.0029</span></pre>
 <p>
           </p>
 <p>
@@ -383,8 +365,7 @@
 <pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">gbest</span><span class="special">(</span><span class="number">0.95</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gbest</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 5.9e-6</span>
 <span class="identifier">geometric</span> <span class="identifier">gmediocre</span><span class="special">(</span><span class="number">0.50</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gmediocre</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.031</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gmediocre</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.031</span></pre>
 <p>
           </p>
 <p>
@@ -427,8 +408,7 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.00025</span>
 <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">geometric</span><span class="special">::</span><span class="identifier">find_upper_bound_on_p</span><span class="special">(</span><span class="identifier">k</span><span class="special">,</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"geometric::find_upper_bound_on_p("</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">k</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">", "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="string">") = "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.037</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.037</span></pre>
 <p>
           </p>
 <p>
@@ -453,8 +433,7 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 5e-005</span>
 <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">geometric</span><span class="special">::</span><span class="identifier">find_upper_bound_on_p</span><span class="special">(</span><span class="identifier">k</span><span class="special">,</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"geometric::find_upper_bound_on_p("</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">k</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">", "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="string">") = "</span>
-    <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.052</span>
-</pre>
+    <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.052</span></pre>
 <p>
           </p>
 <p>
@@ -472,8 +451,7 @@
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span> <span class="comment">// Since we have set an overflow policy of ignore_error,</span>
   <span class="comment">// an overflow exception should never be thrown.</span>
-   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
-</pre>
+   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
index 96fccf19c..79dd07586 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi-Squared Distribution Bayes Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="normal_example/normal_misc.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nccs_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_inverse_chi_squared_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_inverse_chi_squared_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg"></a><a class="link" href="inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example">Inverse
           Chi-Squared Distribution Bayes Example</a>
@@ -46,12 +46,12 @@
 <p>
             For more general information on Bayesian type of analyses, see:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                 Andrew Gelman, John B. Carlin, Hal E. Stern, Donald B. Rubin, Bayesian
                 Data Analysis, 2003, ISBN 978-1439840955.
               </li>
-<li class="listitem">
+<li>
                 Jim Albert, Bayesian Compution with R, Springer, 2009, ISBN 978-0387922973.
               </li>
 </ul></div>
@@ -130,6 +130,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  2.5% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.025</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  50% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.5</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  97.5% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+
 </pre>
 <p>
           </p>
@@ -243,8 +244,7 @@
 <span class="keyword">double</span> <span class="identifier">posteriorScale</span> <span class="special">=</span>
   <span class="special">(</span><span class="identifier">priorDF</span> <span class="special">*</span> <span class="identifier">priorScale</span> <span class="special">+</span> <span class="special">(</span><span class="identifier">ballsSampleVariance</span> <span class="special">*</span> <span class="special">(</span><span class="identifier">ballsSampleSize</span> <span class="special">-</span> <span class="number">1</span><span class="special">)))</span> <span class="special">/</span> <span class="identifier">posteriorDF</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"prior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">priorScale</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"posterior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">posteriorScale</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"posterior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">posteriorScale</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
           </p>
 <p>
@@ -262,7 +262,6 @@
 <span class="identifier">posterior</span> <span class="identifier">degrees</span><span class="special">-</span><span class="identifier">of</span><span class="special">-</span><span class="identifier">freedom</span><span class="special">:</span> <span class="number">120</span>
 <span class="identifier">prior</span> <span class="identifier">scale</span><span class="special">:</span> <span class="number">25</span>
 <span class="identifier">posterior</span> <span class="identifier">scale</span><span class="special">:</span> <span class="number">49.5</span>
-
 </pre>
 <p>
             To compare the generic machinery performance with our suspect machine,
@@ -285,6 +284,7 @@
  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  probability variance &lt;= 25: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">posterior</span><span class="special">,</span> <span class="number">25.0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  probability variance &gt; 50: "</span>
    <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">posterior</span><span class="special">,</span> <span class="number">50.0</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+
 </pre>
 <p>
           </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
index 07f39002b..32215d1f6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparison with C, R, FORTRAN-style Free Functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_eg/find_mean_and_sd_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="c_sharp.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nag_library">
+<div class="section math_toolkit_dist_stat_tut_weg_nag_library" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nag_library"></a><a class="link" href="nag_library.html" title="Comparison with C, R, FORTRAN-style Free Functions">Comparison
           with C, R, FORTRAN-style Free Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
index 080f80ce2..f0aaa6bf0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non Central Chi Squared Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_chi_squared_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nccs_eg/nccs_power_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nccs_eg"></a><a class="link" href="nccs_eg.html" title="Non Central Chi Squared Example">Non Central
           Chi Squared Example</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
index 841e8e6ff..f0e3a9ba3 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tables of the power function of the chi2 test.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../nccs_eg.html" title="Non Central Chi Squared Example">
 <link rel="prev" href="../nccs_eg.html" title="Non Central Chi Squared Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../nccs_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../nccs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../error_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg_nccs_power_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg_nccs_power_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nccs_eg.nccs_power_eg"></a><a class="link" href="nccs_power_eg.html" title="Tables of the power function of the chi2 test.">Tables
             of the power function of the chi<sup>2</sup> test.</a>
@@ -50,8 +50,7 @@ test at the 5% significance
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 
 <span class="keyword">int</span> <span class="identifier">main</span><span class="special">()</span>
-<span class="special">{</span>
-</pre>
+<span class="special">{</span></pre>
 <p>
             </p>
 <p>
@@ -65,8 +64,7 @@ test at the 5% significance
 <span class="special">{</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"[[lambda]="</span> <span class="special">&lt;&lt;</span> <span class="identifier">lam</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]\n"</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]\n"</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -82,8 +80,7 @@ test at the 5% significance
 <span class="special">{</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"[["</span> <span class="special">&lt;&lt;</span> <span class="identifier">n</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span><span class="special">;</span>
    <span class="keyword">for</span><span class="special">(</span><span class="keyword">int</span> <span class="identifier">lam</span> <span class="special">=</span> <span class="number">2</span><span class="special">;</span> <span class="identifier">lam</span> <span class="special">&lt;=</span> <span class="number">20</span><span class="special">;</span> <span class="identifier">lam</span> <span class="special">+=</span> <span class="number">2</span><span class="special">)</span>
-   <span class="special">{</span>
-</pre>
+   <span class="special">{</span></pre>
 <p>
             </p>
 <p>
@@ -91,8 +88,7 @@ test at the 5% significance
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">cs</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">cs</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span></pre>
 <p>
             </p>
 <p>
@@ -101,8 +97,7 @@ test at the 5% significance
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">beta</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">non_central_chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">,</span> <span class="identifier">lam</span><span class="special">),</span> <span class="identifier">cs</span><span class="special">));</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">beta</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">non_central_chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">,</span> <span class="identifier">lam</span><span class="special">),</span> <span class="identifier">cs</span><span class="special">));</span></pre>
 <p>
             </p>
 <p>
@@ -115,8 +110,7 @@ test at the 5% significance
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
index 0ddf31ea5..5ad0dd62e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="geometric_eg.html" title="Geometric Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="geometric_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_eg/neg_binom_conf.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg"></a><a class="link" href="neg_binom_eg.html" title="Negative Binomial Distribution Examples">Negative
           Binomial Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
index 523eb5e66..2762a0ae3 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_conf">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_conf" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.neg_binom_conf"></a><a class="link" href="neg_binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution">Calculating
             Confidence Limits on the Frequency of Occurrence for the Negative Binomial
@@ -67,8 +67,7 @@
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">iomanip</span><span class="special">&gt;</span>
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">left</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">fixed</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">right</span><span class="special">;</span>
-</pre>
+<span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">left</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">fixed</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">right</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -77,8 +76,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
 <p>
             </p>
 <p>
@@ -114,8 +112,7 @@
            <span class="string">"___________________________________________\n"</span>
            <span class="string">"Confidence        Lower          Upper\n"</span>
            <span class="string">" Value (%)        Limit          Limit\n"</span>
-           <span class="string">"___________________________________________\n"</span><span class="special">;</span>
-</pre>
+           <span class="string">"___________________________________________\n"</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -145,8 +142,7 @@
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">fixed</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">5</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">right</span> <span class="special">&lt;&lt;</span> <span class="identifier">upper</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// void confidence_limits_on_frequency(unsigned trials, unsigned successes)</span>
-</pre>
+<span class="special">}</span> <span class="comment">// void confidence_limits_on_frequency(unsigned trials, unsigned successes)</span></pre>
 <p>
             </p>
 <p>
@@ -163,6 +159,7 @@
 
   <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
+
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
index 2171cbfca..93674e17d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for the Negative Binomial.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_conf.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_example1.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_size_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_size_eg" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.neg_binom_size_eg"></a><a class="link" href="neg_binom_size_eg.html" title="Estimating Sample Sizes for the Negative Binomial.">Estimating
             Sample Sizes for the Negative Binomial.</a>
@@ -48,8 +48,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">);</span>
-</pre>
+<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">);</span></pre>
 <p>
             </p>
 <p>
@@ -59,8 +58,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
 <p>
             </p>
 <p>
@@ -82,7 +80,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">)</span>
+<pre class="programlisting">
+<span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">)</span>
 <span class="special">{</span>
    <span class="comment">// trials = number of trials</span>
    <span class="comment">// failures = number of failures before achieving required success(es).</span>
@@ -108,8 +107,7 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// void find_number_of_trials(double failures, double p)</span>
-</pre>
+<span class="special">}</span> <span class="comment">// void find_number_of_trials(double failures, double p)</span></pre>
 <p>
             </p>
 <p>
@@ -129,6 +127,7 @@
 
     <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
+
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
index 3380bd50d..f30f63f88 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Sales Quota Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_size_eg.html" title="Estimating Sample Sizes for the Negative Binomial.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_example2.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example1">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example1" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.negative_binomial_example1"></a><a class="link" href="negative_binomial_example1.html" title="Negative Binomial Sales Quota Example.">Negative
             Binomial Sales Quota Example.</a>
@@ -73,8 +73,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_OVERFLOW_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
-<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span>
-</pre>
+<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span></pre>
 <p>
             </p>
 <p>
@@ -125,8 +124,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">try</span>
-<span class="special">{</span>
-</pre>
+<span class="special">{</span></pre>
 <p>
             </p>
 <p>
@@ -136,8 +134,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">sales_quota</span> <span class="special">=</span> <span class="number">5</span><span class="special">;</span> <span class="comment">// Pat's sales quota - successes (r).</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">sales_quota</span> <span class="special">=</span> <span class="number">5</span><span class="special">;</span> <span class="comment">// Pat's sales quota - successes (r).</span></pre>
 <p>
             </p>
 <p>
@@ -146,8 +143,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">0.4</span><span class="special">;</span> <span class="comment">// success_fraction (p) - so failure_fraction is 0.6.</span>
-</pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">0.4</span><span class="special">;</span> <span class="comment">// success_fraction (p) - so failure_fraction is 0.6.</span></pre>
 <p>
             </p>
 <p>
@@ -164,8 +160,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="identifier">sales_quota</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span>
-</pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="identifier">sales_quota</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span></pre>
 <p>
             </p>
 <p>
@@ -183,8 +178,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"With a success rate of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", he might expect, on average,\n"</span>
     <span class="string">"to need to visit about "</span> <span class="special">&lt;&lt;</span> <span class="identifier">success_fraction</span> <span class="special">*</span> <span class="identifier">all_houses</span>
-    <span class="special">&lt;&lt;</span> <span class="string">" houses in order to sell all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">successes</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" bars. "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+    <span class="special">&lt;&lt;</span> <span class="string">" houses in order to sell all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">successes</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" bars. "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Pat has a sales per house success rate of 0.4.
@@ -206,8 +200,7 @@ to need to visit about 12 houses in order to sell all 5 bars.
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">5</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// == pdf(nb, 0)</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">5</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// == pdf(nb, 0)</span></pre>
 <p>
             </p>
 <p>
@@ -227,8 +220,7 @@ to need to visit about 12 houses in order to sell all 5 bars.
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the 7th house is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">7</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the 8th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 6th house is 0.03072
@@ -248,8 +240,7 @@ Probability that Pat finishes on the 8th house is 0.077414
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">6</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 1 failure.</span>
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">7</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 2 failures.</span>
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 3 failures.</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">pdf(sales_quota) + pdf(6) + pdf(7) + pdf(8) = 0.17367
@@ -262,8 +253,7 @@ Probability that Pat finishes on the 8th house is 0.077414
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">8</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of selling his quota of 5 bars on or before the 8th house is 0.17367
@@ -274,8 +264,7 @@ Probability that Pat finishes on the 8th house is 0.077414
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">10</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes exactly on the 10th house is 0.10033
@@ -287,8 +276,7 @@ Probability of selling his quota of 5 bars on or before the 10th house is 0.3669
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">11</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 11th house is 0.10033
@@ -302,8 +290,7 @@ on or before the 11th house is 0.46723
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">12</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">12</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">12</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 12th house is 0.094596
@@ -319,8 +306,7 @@ on or before the 12th house is 0.56182
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -340,8 +326,7 @@ on or before the 12th house is 0.56182
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of selling his quota of 5 bars
@@ -382,8 +367,7 @@ on or before the 30th house is 0.99849
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of failing to sell his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\neven after visiting all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span> <span class="special">&lt;&lt;</span> <span class="string">" houses is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of failing to sell his quota of 5 bars
@@ -396,8 +380,7 @@ even after visiting all 30 houses is 0.0015101
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="special">(</span><span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">));</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of meeting sales quota on or before 8th house is "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of meeting sales quota on or before 8th house is "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">Probability of meeting sales quota on or before 8th house is 0.174
@@ -407,8 +390,7 @@ even after visiting all 30 houses is 0.0015101
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span>
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="identifier">cout</span><span class="special">&lt;&lt;</span> <span class="string">" quantile(nb, p) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span><span class="special">&lt;&lt;</span> <span class="string">" quantile(nb, p) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 0.17367, then the finishing house is 8
@@ -423,8 +405,7 @@ even after visiting all 30 houses is 0.0015101
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span>
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">//  1.#INF == infinity.</span>
-</pre>
+<span class="comment">//  1.#INF == infinity.</span></pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 1, then the finishing house is 1.#INF
@@ -441,8 +422,7 @@ even after visiting all 30 houses is 0.0015101
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">0.5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span> <span class="comment">// 30 th</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 0, then the finishing house is 5
@@ -461,8 +441,7 @@ If the confidence of meeting sales quota is 0.99849, then the finishing house is
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If confidence of meeting quota is zero\n(we assume all houses are successful sales)"</span>
-  <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">If confidence of meeting quota is zero (we assume all houses are successful sales), then finishing house is 5
@@ -481,8 +460,7 @@ If confidence of meeting quota is 0, then finishing house is 5
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If confidence of meeting quota is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ps</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span>
      <span class="special">&lt;&lt;</span> <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">ps</span><span class="special">[</span><span class="identifier">i</span><span class="special">])</span> <span class="special">+</span> <span class="identifier">sales_quota</span>
      <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
             </p>
 <pre class="programlisting">If confidence of meeting quota is 0, then finishing house is 5
@@ -536,8 +514,7 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">i</span> <span class="special">&lt;&lt;</span> <span class="string">"                             "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">i</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <pre class="programlisting">House for 5 th (last) sale.  Probability (%)
@@ -578,8 +555,7 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span> <span class="comment">// Since we have set an overflow policy of ignore_error,</span>
   <span class="comment">// an overflow exception should never be thrown.</span>
-   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
-</pre>
+   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
index a0d451a75..af3dfa805 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Table Printing Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="negative_binomial_example1.html" title="Negative Binomial Sales Quota Example.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="negative_binomial_example1.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example2">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example2" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.negative_binomial_example2"></a><a class="link" href="negative_binomial_example2.html" title="Negative Binomial Table Printing Example.">Negative
             Binomial Table Printing Example.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
index 447cc2737..845fbc943 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="neg_binom_eg/negative_binomial_example2.html" title="Negative Binomial Table Printing Example.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_eg/negative_binomial_example2.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="normal_example/normal_misc.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_normal_example">
+<div class="section math_toolkit_dist_stat_tut_weg_normal_example" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.normal_example"></a><a class="link" href="normal_example.html" title="Normal Distribution Examples">Normal
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
index 6ac4cc272..07541a86e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Some Miscellaneous Examples of the Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../normal_example.html" title="Normal Distribution Examples">
 <link rel="prev" href="../normal_example.html" title="Normal Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../inverse_chi_squared_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_normal_example_normal_misc">
+<div class="section math_toolkit_dist_stat_tut_weg_normal_example_normal_misc" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc"></a><a class="link" href="normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution">Some
             Miscellaneous Examples of the Normal (Gaussian) Distribution</a>
@@ -58,8 +58,7 @@
 
   <span class="keyword">try</span>
   <span class="special">{</span>
-    <span class="special">{</span> <span class="comment">// Traditional tables and values.</span>
-</pre>
+    <span class="special">{</span> <span class="comment">// Traditional tables and values.</span></pre>
 <p>
             </p>
 <p>
@@ -78,8 +77,7 @@
 <span class="comment">// Construct a standard normal distribution s</span>
   <span class="identifier">normal</span> <span class="identifier">s</span><span class="special">;</span> <span class="comment">// (default mean = zero, and standard deviation = unity)</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Standard normal distribution, mean = "</span><span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", standard deviation = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", standard deviation = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -95,8 +93,7 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">precision</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span>
-</pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span></pre>
 <p>
             </p>
 <p>
@@ -115,8 +112,7 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">precision</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span>
-</pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span></pre>
 <p>
             </p>
 <p>
@@ -138,8 +134,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">z</span> <span class="special">=</span> <span class="number">2.</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Area for z = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// to get the area for z.</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Area for z = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// to get the area for z.</span></pre>
 <p>
             </p>
 <p>
@@ -151,8 +146,7 @@
 <p>
 </p>
 <pre class="programlisting">  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of area has a z below "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// 95% of area has a z below 1.64485</span>
-</pre>
+<span class="comment">// 95% of area has a z below 1.64485</span></pre>
 <p>
             </p>
 <p>
@@ -163,8 +157,7 @@
 </p>
 <pre class="programlisting">  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of area has a z between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="special">-</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// 95% of area has a z between 1.95996 and -1.95996</span>
-</pre>
+<span class="comment">// 95% of area has a z between 1.95996 and -1.95996</span></pre>
 <p>
             </p>
 <p>
@@ -179,8 +172,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha1</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">*</span> <span class="number">2</span><span class="special">;</span> <span class="comment">// 0.3173105078629142</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">17</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">"Significance level for z == 1 is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha1</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">17</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">"Significance level for z == 1 is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha1</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -189,8 +181,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span><span class="number">0.3173105078629142</span><span class="special">,</span> <span class="comment">// z for 1 standard deviation.</span>
-  <span class="number">0.20</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
-</pre>
+  <span class="number">0.20</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
 <p>
             </p>
 <p>
@@ -207,8 +198,7 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span> <span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span>  <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]/</span><span class="number">2</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="comment">// Use quantile(complement(s, alpha[i]/2)) to avoid potential loss of accuracy from quantile(s,  1 - alpha[i]/2) </span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -251,8 +241,7 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction 2 standard deviations within either side of mean is "</span>
   <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">2</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction 3 standard deviations within either side of mean is "</span>
-  <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">3</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">3</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -300,8 +289,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <p>
 </p>
 <pre class="programlisting"><span class="comment">// K. Krishnamoorthy, Handbook of Statistical Distributions with Applications,</span>
- <span class="comment">// ISBN 1 58488 635 8, page 125, example 10.3.5</span>
-</pre>
+ <span class="comment">// ISBN 1 58488 635 8, page 125, example 10.3.5</span></pre>
 <p>
             </p>
 <p>
@@ -315,8 +303,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">mean_life</span> <span class="special">=</span> <span class="number">1100.</span><span class="special">;</span>
 <span class="keyword">double</span> <span class="identifier">life_standard_deviation</span> <span class="special">=</span> <span class="number">100.</span><span class="special">;</span>
 <span class="identifier">normal</span> <span class="identifier">bulbs</span><span class="special">(</span><span class="identifier">mean_life</span><span class="special">,</span> <span class="identifier">life_standard_deviation</span><span class="special">);</span>
-<span class="keyword">double</span> <span class="identifier">expected_life</span> <span class="special">=</span> <span class="number">1000.</span><span class="special">;</span>
-</pre>
+<span class="keyword">double</span> <span class="identifier">expected_life</span> <span class="special">=</span> <span class="number">1000.</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -334,8 +321,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction of bulbs that will last between "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">min_life</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">max_life</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">max_life</span><span class="special">)</span>  <span class="comment">// P(X &lt;= 1200)</span>
-   <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">min_life</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;= 900)</span>
-</pre>
+   <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">min_life</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;= 900)</span></pre>
 <p>
             </p>
 <div class="note"><table border="0" summary="Note">
@@ -368,8 +354,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="keyword">double</span> <span class="identifier">stock</span> <span class="special">=</span> <span class="number">160.</span><span class="special">;</span> <span class="comment">// per week.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Percentage of weeks overstocked "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">sacks</span><span class="special">,</span> <span class="identifier">stock</span><span class="special">)</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;=160)</span>
-<span class="comment">// Percentage of weeks overstocked 97.7</span>
-</pre>
+<span class="comment">// Percentage of weeks overstocked 97.7</span></pre>
 <p>
             </p>
 <p>
@@ -379,8 +364,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">stock_95</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">sacks</span><span class="special">,</span> <span class="number">0.95</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Store should stock "</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">stock_95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">" sacks to meet 95% of demands."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Store should stock "</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">stock_95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">" sacks to meet 95% of demands."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -437,8 +421,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">normal</span> <span class="identifier">nominal_packs</span><span class="special">(</span><span class="identifier">nominal_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -463,8 +446,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="number">0.05</span><span class="special">;</span> <span class="comment">// wanted p th quantile.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Quantile of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//</span></pre>
 <p>
             </p>
 <p>
@@ -488,8 +470,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack05</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack05</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">//</span>
-</pre>
+<span class="comment">//</span></pre>
 <p>
             </p>
 <p>
@@ -509,8 +490,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack06</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-</pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
             </p>
 <p>
@@ -551,8 +531,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0608 is 0.95</span>
-</pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0608 is 0.95</span></pre>
 <p>
             </p>
 <p>
@@ -591,6 +570,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">bolts</span><span class="special">,</span> <span class="identifier">top</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of bolts are shorter than "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">bolts</span><span class="special">,</span> <span class="number">0.95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
index c888c5f48..3619b9509 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Student's t Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="dist_construct_eg.html" title="Distribution Construction Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_construct_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="st_eg/tut_mean_intervals.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg" lang="en">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg"></a><a class="link" href="st_eg.html" title="Student's t Distribution Examples">Student's t
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
index 9e0bf08fa..14b0fb82e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing two paired samples with the Student's t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="two_sample_students_t.html" title="Comparing the means of two samples with the Students-t test">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="two_sample_students_t.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_paired_st">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_paired_st" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.paired_st"></a><a class="link" href="paired_st.html" title="Comparing two paired samples with the Student's t distribution">Comparing
             two paired samples with the Student's t distribution</a>
@@ -42,20 +42,20 @@
 <p>
               That means we can:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                   <a class="link" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">Calculate
                   confidence intervals of the mean</a>. If the endpoints of the
                   interval differ in sign then we are unable to reject the null-hypothesis
                   that there is no change.
                 </li>
-<li class="listitem">
+<li>
                   <a class="link" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>Test
                   whether the true mean is zero</a>. If the result is consistent
                   with a true mean of zero, then we are unable to reject the null-hypothesis
                   that there is no change.
                 </li>
-<li class="listitem">
+<li>
                   <a class="link" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">Calculate
                   how many pairs of readings we would need in order to obtain a significant
                   result</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
index 30c04a1ba..391b5e54e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating confidence intervals on the mean with the Students-t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="../st_eg.html" title="Student's t Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tut_mean_test.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_intervals">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_intervals" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_intervals"></a><a class="link" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">Calculating
             confidence intervals on the mean with the Students-t distribution</a>
@@ -84,19 +84,19 @@
 <p>
               From the formula, it should be clear that:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
                   The width of the confidence interval decreases as the sample size
                   increases.
                 </li>
-<li class="listitem">
+<li>
                   The width increases as the standard deviation increases.
                 </li>
-<li class="listitem">
+<li>
                   The width increases as the <span class="emphasis"><em>confidence level increases</em></span>
                   (0.5 towards 0.99999 - stronger).
                 </li>
-<li class="listitem">
+<li>
                   The width increases as the <span class="emphasis"><em>significance level decreases</em></span>
                   (0.5 towards 0.00000...01 - stronger).
                 </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
index a05fa0da1..c05d0cd17 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_test.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="two_sample_students_t.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_size">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_size" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_size"></a><a class="link" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">Estimating
             how large a sample size would have to become in order to give a significant
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
index 51bad107c..c417f5660 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing a sample mean for difference from a "true" mean</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_intervals.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tut_mean_size.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_test">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_test" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_test"></a><a class="link" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>Testing
             a sample mean for difference from a "true" mean</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
index 2789de4bb..660fbb04e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing the means of two samples with the Students-t test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_size.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="paired_st.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_two_sample_students_t">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_two_sample_students_t" lang="en">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.two_sample_students_t"></a><a class="link" href="two_sample_students_t.html" title="Comparing the means of two samples with the Students-t test">Comparing
             the means of two samples with the Students-t test</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c.html b/doc/sf_and_dist/html/math_toolkit/extern_c.html
index a530bb2e9..f84c960d9 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 and C99 external "C" Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="utils/next_float/float_advance.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="extern_c/tr1.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c">
+<div class="section math_toolkit_extern_c" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.extern_c"></a><a class="link" href="extern_c.html" title='TR1 and C99 external "C" Functions'>TR1 and C99 external "C"
     Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
index 77cd4d152..aeed4f50d 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 C Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="tr1.html" title="C99 and TR1 C Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tr1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tr1_ref.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_c99">
+<div class="section math_toolkit_extern_c_c99" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.c99"></a><a class="link" href="c99.html" title="C99 C Functions">C99 C Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
index a503b2915..e381cc3b9 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and TR1 C Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../extern_c.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="c99.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_tr1">
+<div class="section math_toolkit_extern_c_tr1" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.tr1"></a><a class="link" href="tr1.html" title="C99 and TR1 C Functions Overview">C99 and TR1 C Functions Overview</a>
 </h3></div></div></div>
@@ -40,30 +40,30 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             The header to include is lightweight (i.e. fast to compile).
           </li>
-<li class="listitem">
+<li>
             The functions have extern "C" linkage, and so are usable from
             other languages (not just C and C++).
           </li>
-<li class="listitem">
+<li>
             C99 and C++ TR1 Standard compatibility.
           </li>
 </ul></div>
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             You will need to compile and link to the external Boost.Math libraries.
           </li>
-<li class="listitem">
+<li>
             Limited to support for the types, <code class="computeroutput"><span class="keyword">float</span></code>,
             <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li class="listitem">
+<li>
             Error handling is handled via setting ::errno and returning NaN's and
             infinities: this may be less flexible than an C++ exception based approach.
           </li>
@@ -265,12 +265,12 @@
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
           </li>
-<li class="listitem">
+<li>
             To include the TR1 headers and link against an external library.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
index 322e382bb..35cf64682 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 C Functions Quick Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="c99.html" title="C99 C Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="c99.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../constants.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_tr1_ref">
+<div class="section math_toolkit_extern_c_tr1_ref" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.tr1_ref"></a><a class="link" href="tr1_ref.html" title="TR1 C Functions Quick Reference">TR1 C Functions Quick
       Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview.html
index fb3a92ee7..5098226b9 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../index.html" title="Math Toolkit">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../index.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="main_overview/intro.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview">
+<div class="section math_toolkit_main_overview" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.main_overview"></a><a class="link" href="main_overview.html" title="Overview">Overview</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
index e9aa84d6e..1f1a8af5b 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>If and How to Build a Boost.Math Library, and its Examples and Tests</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="perf_over.html" title="Performance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf_over.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="history1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_building">
+<div class="section math_toolkit_main_overview_building" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.building"></a><a class="link" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">If and How to Build
       a Boost.Math Library, and its Examples and Tests</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
index bdb6ab8b6..13070b190 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="error_handling.html" title="Error Handling">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_handling.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="config_macros.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_compilers_overview">
+<div class="section math_toolkit_main_overview_compilers_overview" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.compilers_overview"></a><a class="link" href="compilers_overview.html" title="Compilers">Compilers</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
index cefc0a7f8..f5755bb94 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Configuration Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="compilers_overview.html" title="Compilers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="compilers_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_config_macros">
+<div class="section math_toolkit_main_overview_config_macros" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.config_macros"></a><a class="link" href="config_macros.html" title="Configuration Macros">Configuration
       Macros</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
index 8b1526759..484a2e037 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Contact Info and Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="faq.html" title="Frequently Asked Questions FAQ">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="faq.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_contact">
+<div class="section math_toolkit_main_overview_contact" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.contact"></a><a class="link" href="contact.html" title="Contact Info and Support">Contact Info and
       Support</a>
@@ -30,12 +30,12 @@
 <p>
         The main support for this library is via the Boost mailing lists:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Use the <a href="http://www.boost.org/more/mailing_lists.htm#users" target="_top">boost-user
             list</a> for general support questions.
           </li>
-<li class="listitem">
+<li>
             Use the <a href="http://www.boost.org/more/mailing_lists.htm#main" target="_top">boost-developer
             list</a> for discussion about implementation and or submission of
             extensions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index ea4cac308..0b079dff3 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Document Conventions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="navigation.html" title="Navigation">
@@ -22,46 +22,46 @@
 <div class="spirit-nav">
 <a accesskey="p" href="navigation.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hints.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_conventions">
+<div class="section math_toolkit_main_overview_conventions" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id832853"></a>
+        <a class="indexterm" name="id892271"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             C++ Code is in <code class="computeroutput"><span class="identifier">fixed</span> <span class="identifier">width</span> <span class="identifier">font</span></code>
             and is syntax-highlighted in color, for example <code class="computeroutput"><span class="keyword">double</span></code>.
           </li>
-<li class="listitem">
+<li>
             Other code is in block <code class="literal">teletype fixed-width font</code>.
           </li>
-<li class="listitem">
+<li>
             Replaceable text that <span class="bold"><strong>you</strong></span> will need
             to supply is in <em class="replaceable"><code>italics</code></em>.
           </li>
-<li class="listitem">
+<li>
             If a name refers to a free function, it is specified like this: <code class="computeroutput"><span class="identifier">free_function</span><span class="special">()</span></code>;
             that is, it is in <em class="replaceable"><code>code font</code></em> and its name is
             followed by <code class="computeroutput"><span class="special">()</span></code> to indicate
             that it is a free function.
           </li>
-<li class="listitem">
+<li>
             If a name refers to a class template, it is specified like this: <code class="computeroutput"><span class="identifier">class_template</span><span class="special">&lt;&gt;</span></code>;
             that is, it is in code font and its name is followed by <code class="computeroutput"><span class="special">&lt;&gt;</span></code> to indicate that it is a class
             template.
           </li>
-<li class="listitem">
+<li>
             If a name refers to a function-like macro, it is specified like this:
             <code class="computeroutput"><span class="identifier">MACRO</span><span class="special">()</span></code>;
             that is, it is uppercase in code font and its name is followed by <code class="computeroutput"><span class="special">()</span></code> to indicate that it is a function-like
             macro. Object-like macros appear without the trailing <code class="computeroutput"><span class="special">()</span></code>.
           </li>
-<li class="listitem">
+<li>
             Names that refer to <span class="emphasis"><em>concepts</em></span> in the generic programming
             sense (like template parameter names) are specified in CamelCase.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
index f11c459cb..2ec7edcf9 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Directory and File Structure</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="hints.html" title="Other Hints and tips">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hints.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespaces.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_directories">
+<div class="section math_toolkit_main_overview_directories" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.directories"></a><a class="link" href="directories.html" title="Directory and File Structure">Directory and
       File Structure</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
index 745d53842..16dd51c81 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="result_type.html" title="Calculation of the Type of the Result">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="result_type.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="compilers_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_error_handling">
+<div class="section math_toolkit_main_overview_error_handling" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.error_handling"></a><a class="link" href="error_handling.html" title="Error Handling">Error Handling</a>
 </h3></div></div></div>
@@ -34,11 +34,11 @@
 <p>
         Handling of errors by this library is split into two orthogonal parts:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             What kind of error has been raised?
           </li>
-<li class="listitem">
+<li>
             What should be done when the error is raised?
           </li>
 </ul></div>
@@ -766,16 +766,16 @@
         the default behaviours were chosen based on feedback during the formal review
         of this library. It was felt that:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Genuine errors should be flagged with exceptions rather than following
             C-compatible behaviour and setting <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>.
           </li>
-<li class="listitem">
+<li>
             Numeric underflow and denormalised results were not considered to be
             fatal errors in most cases, so it was felt that these should be ignored.
           </li>
-<li class="listitem">
+<li>
             If there is more than one error, only the first detected will be reported
             in the throw message.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
index aee1d0c02..697e39a76 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Frequently Asked Questions FAQ</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="tr1.html" title="C99 and C++ TR1 C-style Functions">
@@ -22,13 +22,13 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tr1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="contact.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_faq">
+<div class="section math_toolkit_main_overview_faq" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.faq"></a><a class="link" href="faq.html" title="Frequently Asked Questions FAQ">Frequently Asked Questions
       FAQ</a>
 </h3></div></div></div>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             <span class="emphasis"><em>I'm a FORTRAN/NAG/SPSS/SAS/Cephes/MathCad/R user and I don't
             see where the functions like dnorm(mean, sd) are in Boost.Math?</em></span>
             <br> Nearly all are provided, and many more like mean, skewness, quantiles,
@@ -42,7 +42,7 @@
             <span class="identifier">my_norm</span><span class="special">(</span><span class="number">0</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">,</span> <span class="number">2.0</span><span class="special">);</span></code>
             <br>
           </li>
-<li class="listitem">
+<li>
             I'm a user of <a href="http://support.sas.com/rnd/app/da/new/probabilityfunctions.html" target="_top">New
             SAS Functions for Computing Probabilities</a>. <br> You will find
             the interface more familar, but to be able to select a distribution (perhaps
@@ -51,7 +51,7 @@
             find useful): see <a href="http://sourceforge.net/projects/distexplorer/" target="_top">Statistical
             Distribution Explorer</a> <br> .
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I'm allegic to reading manuals and prefer to learn from examples.</em></span><br>
             Fear not - you are not alone! Many examples are available for functions
             and distributions. Some are referenced directly from the text. Others
@@ -60,7 +60,7 @@
             these, making sure that the Boost library is in the include directories
             list.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>How do I make sure that the Boost library is in the Visual
             Studio include directories list?</em></span><br> You can add an include
             path, for example, your Boost place /boost-latest_release, for example
@@ -72,7 +72,7 @@
             sheets to assist. You may find it convenient to create a new one adding
             \boost-latest_release; to the existing include items in $(IncludePath).
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I'm a FORTRAN/NAG/SPSS/SAS/Cephes/MathCad/R user and I don't
             see where the properties like mean, median, mode, variance, skewness
             of distributions are in Boost.Math?</em></span><br> They are all available
@@ -86,13 +86,13 @@
             <a class="link" href="../dist/dist_ref/nmp.html#math.dist.kurtosis">kurtosis</a>, <a class="link" href="../dist/dist_ref/nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>,
             <a class="link" href="../dist/dist_ref/nmp.html#math.dist.range">range</a> and <a class="link" href="../dist/dist_ref/nmp.html#math.dist.support">support</a>.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I am a C programmer. Can I user Boost.Math with C?</em></span><br>
             Yes you can, including all the special functions, and TR1 functions like
             isnan. They appear as C functions, by being declared as "extern
             C".
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I am a C# (Basic? F# FORTRAN? Other CLI?) programmer. Can I
             use Boost.Math with C#?</em></span> <br> Yes you can, including all
             the special functions, and TR1 functions like isnan. But you <span class="bold"><strong>must build the Boost.Math as a dynamic library (.dll) and
@@ -101,7 +101,7 @@
             app with a GUI. See <a href="http://sourceforge.net/projects/distexplorer/" target="_top">Statistical
             Distribution Explorer</a> <br>
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>What these "policies" things for?</em></span> <br>
             Policies are a powerful (if necessarily complex) fine-grain mechanism
             that allow you to customise the behaviour of the Boost.Math library according
@@ -109,21 +109,21 @@
             But if, very probably, the default behaviour suits you, you don't need
             to know more.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I am a C user and expect to see global C-style<code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
             set for overflow/errors etc?</em></span> <br> You can achieve what you
             want - see <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">error
             handling policies</a> and <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> and many examples.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I am a C user and expect to silently return a max value for
             overflow?</em></span> <br> You (and C++ users too) can return whatever
             you want on overflow - see <a class="link" href="error_handling.html#overflow_error">overflow_error</a>
             and <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">error
             handling policies</a> and several examples.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I don't want any error message for overflow etc?</em></span>
             <br> You can control exactly what happens for all the abnormal conditions,
             including the values returned. See <a class="link" href="error_handling.html#domain_error">domain_error</a>,
@@ -131,14 +131,14 @@
             handling policies</a> <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> etc and examples.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>My environment doesn't allow and/or I don't want exceptions.
             Can I still user Boost.Math?</em></span> <br> Yes but you must customise
             the error handling: see <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> and <a class="link" href="../policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">changing
             policies defaults</a> .
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>The docs are several hundreds of pages long! Can I read the
             docs off-line or on paper?</em></span> <br> Yes - you can download the
             Boost current release of most documentation as a zip of pdfs (including
@@ -149,7 +149,7 @@
             Reader, Edit, Find ... This can often find what you seek, a partial substitute
             for a full index.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I want a compact version for an embedded application. Can I
             use float precision?</em></span> <br> Yes - by selecting RealType template
             parameter as float: for example normal_distribution&lt;float&gt; your_normal(mean,
@@ -157,7 +157,7 @@
             less that you hope for). You can also change the promotion policy, but
             accuracy might be much reduced.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I seem to get somewhat different results compared to other
             programs. Why?</em></span> We hope Boost.Math to be more accurate: our
             priority is accuracy (over speed). See the section on accuracy. But for
@@ -165,7 +165,7 @@
             the required accuracy. You might be able to squeeze a little more accuracy
             at the cost of runtime.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>Will my program run more slowly compared to other math functions
             and statistical libraries?</em></span> Probably, thought not always, and
             not by too much: our priority is accuracy. For most functions, making
@@ -174,18 +174,18 @@
             be able to gain a little more speed at the expense of accuracy. See detailed
             suggestions and results on <a class="link" href="../perf.html" title="Performance">performance</a>.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>How do I handle infinity and NaNs portably?</em></span> <br>
             See <a class="link" href="../utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">nonfinite fp_facets</a>
             for Facets for Floating-Point Infinities and NaNs.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>Where are the pre-built libraries?</em></span> <br> Good news
             - you probably don't need any! - just #include &lt;boost/math/distribution_you_want&gt;.
             But in the unlikely event that you do, see <a class="link" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">building
             libraries</a>.
           </li>
-<li class="listitem">
+<li>
             <span class="emphasis"><em>I don't see the function or distribution that I want.</em></span>
             <br> You could try an email to ask the authors - but no promises!
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
index 53a2dae49..0ccb9275c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Other Hints and tips</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="conventions.html" title="Document Conventions">
@@ -22,28 +22,28 @@
 <div class="spirit-nav">
 <a accesskey="p" href="conventions.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="directories.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_hints">
+<div class="section math_toolkit_main_overview_hints" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.hints"></a><a class="link" href="hints.html" title="Other Hints and tips">Other Hints and tips</a>
 </h3></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             If you have a feature request, or if it appears that the implementation
             is in error, please search first in the <a href="https://svn.boost.org/trac/boost/" target="_top">Boost
             Trac</a>.
           </li>
-<li class="listitem">
+<li>
             <a href="https://svn.boost.org/trac/boost/" target="_top">Trac</a> entries may
             indicate that updates or corrections that solve your problem are in
             <a href="http://svn.boost.org/svn/boost/trunk" target="_top">Boost-trunk</a>
             where changes are being assembled and tested ready for the next release.
             You may, at your own risk, download new versions from there.
           </li>
-<li class="listitem">
+<li>
             If you do not understand why things work the way they do, see the <span class="emphasis"><em>rationale</em></span>
             section.
           </li>
-<li class="listitem">
+<li>
             If you do not find your idea/feature/complaint, please reach the author
             preferably through the Boost development list, or email the author(s)
             direct.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index 595bc2293..54d2c50b9 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="building.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tr1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_history1">
+<div class="section math_toolkit_main_overview_history1" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's
       New</a>
@@ -37,23 +37,23 @@
 <a name="math_toolkit.main_overview.history1.h0"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
             and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
           </li>
-<li class="listitem">
+<li>
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
           </li>
-<li class="listitem">
+<li>
             Fixed issue in Hankel functions that causes incorrect values to be returned
             for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
-<li class="listitem">
+<li>
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
@@ -66,29 +66,29 @@
 <a name="math_toolkit.main_overview.history1.h1"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
             three namespaces.
           </li>
-<li class="listitem">
+<li>
             Added the Owen's T function and Skew Normal distribution written by Benjamin
             Sobotta: see <a class="link" href="../special/owens_t.html" title="Owen's T function">Owens T</a>
             and skew_normal_distrib.
           </li>
-<li class="listitem">
+<li>
             Added Hankel functions <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>,
             <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_2</a>,
             <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_1</a>
             and <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_2</a>.
           </li>
-<li class="listitem">
+<li>
             Corrected issue <a href="https://svn.boost.org/trac/boost/ticket/6627" target="_top">#6627
             nonfinite_num_put formatting of 0.0 is incorrect</a> based on a patch
             submitted by K R Walker.
           </li>
-<li class="listitem">
+<li>
             Changed constant initialization mechanism so that it is thread safe even
             for user-defined types, also so that user defined types get the full
             precision of the constant, even when <code class="computeroutput"><span class="keyword">long</span>
@@ -96,7 +96,7 @@
             128-bit rational approximations will work with UDT's and do the right
             thing, even though <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code> may be only 64 or 80 bits.
           </li>
-<li class="listitem">
+<li>
             Fixed issue in <code class="computeroutput"><span class="identifier">bessel_jy</span></code>
             which causes Y<sub>8.5</sub>(4&#960;) to yield a NaN.
           </li>
@@ -105,37 +105,37 @@
 <a name="math_toolkit.main_overview.history1.h2"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
             (with underscore separator). (issue <a href="https://svn.boost.org/trac/boost/ticket/6199" target="_top">#6199</a>).
           </li>
-<li class="listitem">
+<li>
             Refactored test data and some special function code to improve support
             for arbitary precision and/or expression-template-enabled types.
           </li>
-<li class="listitem">
+<li>
             Added new faster zeta function evaluation method.
           </li>
 </ul></div>
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
-<li class="listitem">
+<li>
             Corrected branch cuts on the complex inverse trig functions, to handle
             signed zeros (issue <a href="https://svn.boost.org/trac/boost/ticket/6171" target="_top">#6171</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed bug in <code class="computeroutput"><span class="identifier">bessel_yn</span></code>
             which caused incorrect overflow errors to be raised for negative <span class="emphasis"><em>n</em></span>
             (issue <a href="https://svn.boost.org/trac/boost/ticket/6367" target="_top">#6367</a>).
           </li>
-<li class="listitem">
+<li>
             Also fixed minor/cosmetic/configuration issues <a href="https://svn.boost.org/trac/boost/ticket/6120" target="_top">#6120</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6191" target="_top">#6191</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>,
@@ -149,50 +149,50 @@
 <a name="math_toolkit.main_overview.history1.h3"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
             of these functions. Fixes issue <a href="https://svn.boost.org/trac/boost/ticket/5560" target="_top">#5560</a>
           </li>
-<li class="listitem">
+<li>
             Added an example of using Inverse Chi-Squared distribution for Bayesian
             statistics, provided by Thomas Mang.
           </li>
-<li class="listitem">
+<li>
             Added tests to use improved version of lexical_cast which handles C99
             nonfinites without using globale facets.
           </li>
-<li class="listitem">
+<li>
             Corrected wrong out-of-bound uniform distribution CDF complement values
             <a href="https://svn.boost.org/trac/boost/ticket/5733" target="_top">#5733</a>.
           </li>
-<li class="listitem">
+<li>
             Enabled long double support on OpenBSD (issue <a href="https://svn.boost.org/trac/boost/ticket/6014" target="_top">#6014</a>).
           </li>
-<li class="listitem">
+<li>
             Changed nextafter and related functions to behave in the same way as
             other implementations - so that nextafter(+INF, 0) is a finite value
             (issue <a href="https://svn.boost.org/trac/boost/ticket/5823" target="_top">#5832</a>).
           </li>
-<li class="listitem">
+<li>
             Changed tuple include configuration to fix issue when using in conjunction
             with Boost.Tr1 (issue <a href="https://svn.boost.org/trac/boost/ticket/5934" target="_top">#5934</a>).
           </li>
-<li class="listitem">
+<li>
             Changed class eps_tolerance to behave correctly when both ends of the
             range are zero (issue <a href="https://svn.boost.org/trac/boost/ticket/6001" target="_top">#6001</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed missing include guards on prime.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5927" target="_top">#5927</a>).
           </li>
-<li class="listitem">
+<li>
             Removed unused/undocumented constants from constants.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed missing std:: prefix in nonfinite_num_facets.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5914" target="_top">#5914</a>).
           </li>
-<li class="listitem">
+<li>
             Minor patches for Cray compiler compatibility.
           </li>
 </ul></div>
@@ -200,16 +200,16 @@
 <a name="math_toolkit.main_overview.history1.h4"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
           </li>
-<li class="listitem">
+<li>
             Addition of nonfinite facets from Johan Rade, with tests, examples of
             use for C99 format infinity and NaN, and documentation.
           </li>
-<li class="listitem">
+<li>
             Added tests and documentation of changesign from Johan Rade.
           </li>
 </ul></div>
@@ -217,7 +217,7 @@
 <a name="math_toolkit.main_overview.history1.h5"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
@@ -225,14 +225,14 @@
 <a name="math_toolkit.main_overview.history1.h6"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
-<li class="listitem">
+<li>
             Added information about configuration macros.
           </li>
-<li class="listitem">
+<li>
             Added support for mpreal as a real-numbered type.
           </li>
 </ul></div>
@@ -240,16 +240,16 @@
 <a name="math_toolkit.main_overview.history1.h7"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
           </li>
-<li class="listitem">
+<li>
             Added inverse gamma distribution and inverse chi_square and scaled inverse
             chi_square.
           </li>
-<li class="listitem">
+<li>
             Editorial revision of documentation, and added FAQ.
           </li>
 </ul></div>
@@ -257,11 +257,11 @@
 <a name="math_toolkit.main_overview.history1.h8"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
-<li class="listitem">
+<li>
             Fixed numerical error in the quantile of the Student's T distribution:
             the function was returning garbage values for non-integer degrees of
             freedom between 2 and 3.
@@ -271,7 +271,7 @@
 <a name="math_toolkit.main_overview.history1.h9"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
@@ -279,36 +279,36 @@
 <a name="math_toolkit.main_overview.history1.h10"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added support for MPFR as a bignum type.
           </li>
-<li class="listitem">
+<li>
             Added some full specializations of the policy classes to reduce compile
             times.
           </li>
-<li class="listitem">
+<li>
             Added logistic and hypergeometric distributions, from Gautam Sewani's
             Google Summer of Code project.
           </li>
-<li class="listitem">
+<li>
             Added Laplace distribution submitted by Thijs van den Berg.
           </li>
-<li class="listitem">
+<li>
             Updated performance test code to include new distributions, and improved
             the performance of the non-central distributions.
           </li>
-<li class="listitem">
+<li>
             Added SSE2 optimised <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos
             approximation</a> code, from Gautam Sewani's Google Summer of Code
             project.
           </li>
-<li class="listitem">
+<li>
             Fixed bug in cyl_bessel_i that used an incorrect approximation for &#957; =
             0.5, also effects the non-central Chi Square Distribution when &#957; = 3, see
             bug report <a href="https://svn.boost.org/trac/boost/ticket/2877" target="_top">#2877</a>.
           </li>
-<li class="listitem">
+<li>
             Fixed minor bugs <a href="https://svn.boost.org/trac/boost/ticket/2873" target="_top">#2873</a>.
           </li>
 </ul></div>
@@ -316,11 +316,11 @@
 <a name="math_toolkit.main_overview.history1.h11"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
-<li class="listitem">
+<li>
             Fixed code so that it compiles in GCC's -pedantic mode (bug report <a href="https://svn.boost.org/trac/boost/ticket/1451" target="_top">#1451</a>).
           </li>
 </ul></div>
@@ -328,39 +328,39 @@
 <a name="math_toolkit.main_overview.history1.h12"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
 <a name="math_toolkit.main_overview.history1.h13"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Noncentral Chi Squared Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral Beta Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral F Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral T Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Exponential Integral Functions.
           </li>
-<li class="listitem">
+<li>
             Added Zeta Function.
           </li>
-<li class="listitem">
+<li>
             Added Rounding and Truncation functions.
           </li>
-<li class="listitem">
+<li>
             Added Compile time powers of runtime bases.
           </li>
-<li class="listitem">
+<li>
             Added SSE2 optimizations for Lanczos evaluation.
           </li>
 </ul></div>
@@ -369,30 +369,30 @@
         <span><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Policy based framework that allows fine grained control over function
             behaviour.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed default behaviour
             for domain, pole and overflow errors to throw an exception (based on
             review feedback), this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed exception thrown
             when an internal evaluation error occurs to boost::math::evaluation_error.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed discrete quantiles
             to return an integer result: this is anything up to 20 times faster than
             finding the true root, this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li class="listitem">
+<li>
             Polynomial/rational function evaluation is now customisable and hopefully
             faster than before.
           </li>
-<li class="listitem">
+<li>
             Added performance test program.
           </li>
 </ul></div>
@@ -401,12 +401,12 @@
         <span><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li class="listitem">
+<li>
             Added C# "Distribution Explorer" demo application.
           </li>
 </ul></div>
@@ -415,25 +415,25 @@
         <span><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implemented the main probability distribution and density functions.
           </li>
-<li class="listitem">
+<li>
             Implemented digamma.
           </li>
-<li class="listitem">
+<li>
             Added more factorial functions.
           </li>
-<li class="listitem">
+<li>
             Implemented the Hermite, Legendre and Laguerre polynomials plus the spherical
             harmonic functions from TR1.
           </li>
-<li class="listitem">
+<li>
             Moved Xiaogang Zhang's elliptic integral code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li class="listitem">
+<li>
             Moved Hubert Holin's existing Boost.Math special functions into this
             library and brought them into line with the rest of the code.
           </li>
@@ -443,34 +443,34 @@
         <span><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implement preview release of the statistical distributions.
           </li>
-<li class="listitem">
+<li>
             Added statistical distributions tutorial.
           </li>
-<li class="listitem">
+<li>
             Implemented root finding algorithms.
           </li>
-<li class="listitem">
+<li>
             Implemented the inverses of the incomplete gamma and beta functions.
           </li>
-<li class="listitem">
+<li>
             Rewrite erf/erfc as rational approximations (valid to 128-bit precision).
           </li>
-<li class="listitem">
+<li>
             Integrated the statistical results generated from the test data with
             Boost.Test: uses a database of expected results, indexed by test, floating
             point type, platform, and compiler.
           </li>
-<li class="listitem">
+<li>
             Improved lgamma near 1 and 2 (rational approximations).
           </li>
-<li class="listitem">
+<li>
             Improved erf/erfc inverses (rational approximations).
           </li>
-<li class="listitem">
+<li>
             Implemented Rational function generation (the Remez method).
           </li>
 </ul></div>
@@ -479,23 +479,23 @@
         <span><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
-<li class="listitem">
+<li>
             Generate high quality test data, against which future improvements can
             be judged.
           </li>
-<li class="listitem">
+<li>
             Provide tools for the evaluation of infinite series, continued fractions,
             and rational functions.
           </li>
-<li class="listitem">
+<li>
             Provide tools for testing against tabulated test data, and collecting
             statistics on error rates.
           </li>
-<li class="listitem">
+<li>
             Provide sufficient docs for people to be able to find their way around
             the library.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
index 25b5f635f..b6e272042 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>About the Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="../main_overview.html" title="Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../main_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="navigation.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_intro">
+<div class="section math_toolkit_main_overview_intro" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.intro"></a><a class="link" href="intro.html" title="About the Math Toolkit">About the Math Toolkit</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
index c1e51f122..9d687619c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="directories.html" title="Directory and File Structure">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="directories.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="result_type.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_namespaces">
+<div class="section math_toolkit_main_overview_namespaces" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.namespaces"></a><a class="link" href="namespaces.html" title="Namespaces">Namespaces</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 920f1721b..8056c760c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Navigation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="intro.html" title="About the Math Toolkit">
@@ -22,30 +22,30 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="conventions.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_navigation">
+<div class="section math_toolkit_main_overview_navigation" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id832723"></a>
+        <a class="indexterm" name="id892141"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             <span class="bold"><strong>Tutorials</strong></span> are listed in the <span class="emphasis"><em>Table
             of Contents</em></span> and include many examples that should help you
             get started quickly.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Source code</strong></span> of the many <span class="emphasis"><em>Examples</em></span>
             will often be your quickest starting point.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Index</strong></span> (general) includes all entries.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Specific Indexes</strong></span> list only functions,
             class signatures, macros and typedefs.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
index a30695657..746f8f66b 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="threads.html" title="Thread Safety">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="threads.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="building.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_perf_over">
+<div class="section math_toolkit_main_overview_perf_over" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.perf_over"></a><a class="link" href="perf_over.html" title="Performance">Performance</a>
 </h3></div></div></div>
@@ -46,13 +46,13 @@
         The two most important things you can do to ensure the best performance from
         this library are:
       </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             Turn on your compilers optimisations: the difference between "release"
             and "debug" builds can easily be a <a class="link" href="../perf/getting_best.html" title="Getting the Best Performance from this Library">factor
             of 20</a>.
           </li>
-<li class="listitem">
+<li>
             Pick your compiler carefully: <a class="link" href="../perf/comp_compilers.html" title="Comparing Compilers">performance
             differences of up to 8 fold</a> have been found between some Windows
             compilers for example.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
index c52c2c652..48537d4ef 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="config_macros.html" title="Configuration Macros">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="config_macros.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="threads.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_pol_overview">
+<div class="section math_toolkit_main_overview_pol_overview" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.pol_overview"></a><a class="link" href="pol_overview.html" title="Policies">Policies</a>
 </h3></div></div></div>
@@ -49,31 +49,31 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
             cannot be fully evaluated.
           </li>
-<li class="listitem">
+<li>
             How <a class="link" href="../policy/pol_ref/internal_promotion.html" title="Internal Floating-point Promotion Policies">accuracy
             is controlled by internal promotion</a> to use more precise types.
           </li>
-<li class="listitem">
+<li>
             What working <a class="link" href="../policy/pol_ref/precision_pol.html" title="Precision Policies">precision</a>
             should be used to calculate results.
           </li>
-<li class="listitem">
+<li>
             What to do when a <a class="link" href="../policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies">mathematically
             undefined function</a> is used: Should this raise a run-time or compile-time
             error?
           </li>
-<li class="listitem">
+<li>
             Whether <a class="link" href="../policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies">discrete
             functions</a>, like the binomial, should return real or only integral
             values, and how they are rounded.
           </li>
-<li class="listitem">
+<li>
             How many iterations a special function is permitted to perform in a series
             evaluation or root finding algorithm before it gives up and raises an
             <a class="link" href="error_handling.html#evaluation_error">evaluation_error</a>.
@@ -82,18 +82,18 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Using <a class="link" href="../policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
             wide policies.
           </li>
-<li class="listitem">
+<li>
             At your chosen <a class="link" href="../policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope">namespace
             scope</a> for distributions and/or functions: this is the prefered
             method for project, namespace, or translation unit scope policies.
           </li>
-<li class="listitem">
+<li>
             In an ad-hoc manner <a class="link" href="../policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">by
             passing a specific policy to a special function</a>, or to a <a class="link" href="../policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">statistical
             distribution</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
index 8490bf68f..5055de925 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculation of the Type of the Result</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="namespaces.html" title="Namespaces">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespaces.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_handling.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_result_type">
+<div class="section math_toolkit_main_overview_result_type" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.result_type"></a><a class="link" href="result_type.html" title="Calculation of the Type of the Result">Calculation of
       the Type of the Result</a>
@@ -40,7 +40,7 @@
         two floating-point arguments. But that leaves the question:
       </p>
 <div class="sidebar">
-<div class="titlepage"></div>
+<p class="title"><b></b></p>
 <p>
         <span class="emphasis"><em>"Given a special function with N arguments of types T1, T2,
         T3 ... TN, then what type is the result?"</em></span>
@@ -53,31 +53,31 @@
 <p>
         Otherwise, the type of the result is computed using the following logic:
       </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             Any arguments that are not template arguments are disregarded from further
             analysis.
           </li>
-<li class="listitem">
+<li>
             For each type in the argument list, if that type is an integer type then
             it is treated as if it were of type double for the purposes of further
             analysis.
           </li>
-<li class="listitem">
+<li>
             If any of the arguments is a user-defined class type, then the result
             type is the first such class type that is constructible from all of the
             other argument types.
           </li>
-<li class="listitem">
+<li>
             If any of the arguments is of type <code class="computeroutput"><span class="keyword">long</span>
             <span class="keyword">double</span></code>, then the result is of
             type <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li class="listitem">
+<li>
             If any of the arguments is of type <code class="computeroutput"><span class="keyword">double</span></code>,
             then the result is of type <code class="computeroutput"><span class="keyword">double</span></code>.
           </li>
-<li class="listitem">
+<li>
             Otherwise the result is of type <code class="computeroutput"><span class="keyword">float</span></code>.
           </li>
 </ol></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
index 5d51a9c51..c510ec89f 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Thread Safety</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="pol_overview.html" title="Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_threads">
+<div class="section math_toolkit_main_overview_threads" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.threads"></a><a class="link" href="threads.html" title="Thread Safety">Thread Safety</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
index d75040569..f3007bce5 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and C++ TR1 C-style Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="history1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="faq.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_tr1">
+<div class="section math_toolkit_main_overview_tr1" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.tr1"></a><a class="link" href="tr1.html" title="C99 and C++ TR1 C-style Functions">C99 and C++ TR1 C-style
       Functions</a>
@@ -41,30 +41,30 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             The header to include is lightweight (i.e. fast to compile).
           </li>
-<li class="listitem">
+<li>
             The functions have extern "C" linkage, and so are usable from
             other languages (not just C and C++).
           </li>
-<li class="listitem">
+<li>
             C99 and C++ TR1 Standard compatibility.
           </li>
 </ul></div>
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             You will need to compile and link to the external Boost.Math libraries.
           </li>
-<li class="listitem">
+<li>
             Limited to support for the types, <code class="computeroutput"><span class="keyword">float</span></code>,
             <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li class="listitem">
+<li>
             Error handling is handled via setting ::errno and returning NaN's and
             infinities: this may be less flexible than an C++ exception based approach.
           </li>
@@ -266,12 +266,12 @@
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
           </li>
-<li class="listitem">
+<li>
             To include the TR1 headers and link against an external library.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf.html b/doc/sf_and_dist/html/math_toolkit/perf.html
index 667436929..9d1b730c5 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy/pol_ref/pol_ref_ref.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf/perf_over.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf">
+<div class="section math_toolkit_perf" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.perf"></a><a class="link" href="perf.html" title="Performance">Performance</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
index 2c03ba1e0..e510e6c70 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="getting_best.html" title="Getting the Best Performance from this Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="getting_best.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tuning.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_comp_compilers">
+<div class="section math_toolkit_perf_comp_compilers" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.comp_compilers"></a><a class="link" href="comp_compilers.html" title="Comparing Compilers">Comparing Compilers</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index 1aa96bb2e..5c25ac7c1 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparisons to Other Open Source Libraries</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="tuning.html" title="Performance Tuning Macros">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tuning.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf_test_app.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_comparisons">
+<div class="section math_toolkit_perf_comparisons" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.comparisons"></a><a class="link" href="comparisons.html" title="Comparisons to Other Open Source Libraries">Comparisons to Other Open
       Source Libraries</a>
@@ -548,11 +548,11 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f0" href="#math_toolkit.perf.comparisons.f0" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f0" href="#math_toolkit.perf.comparisons.f0" class="para">1</a>] </sup>
                     Cephes gets stuck in an infinite loop while trying to execute
                     our test cases.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f1" href="#math_toolkit.perf.comparisons.f1" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f1" href="#math_toolkit.perf.comparisons.f1" class="para">2</a>] </sup>
                     The performance here is dominated by a few cases where the parameters
                     grow very large: faster asymptotic expansions are available,
                     but are of limited (or even frankly terrible) precision. The
@@ -1811,28 +1811,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f2" href="#math_toolkit.perf.comparisons.f2" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f2" href="#math_toolkit.perf.comparisons.f2" class="para">1</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f3" href="#math_toolkit.perf.comparisons.f3" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f3" href="#math_toolkit.perf.comparisons.f3" class="para">2</a>] </sup>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f4" href="#math_toolkit.perf.comparisons.f4" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f4" href="#math_toolkit.perf.comparisons.f4" class="para">3</a>] </sup>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f5" href="#math_toolkit.perf.comparisons.f5" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f5" href="#math_toolkit.perf.comparisons.f5" class="para">4</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f6" href="#math_toolkit.perf.comparisons.f6" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f6" href="#math_toolkit.perf.comparisons.f6" class="para">5</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
@@ -3088,28 +3088,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f7" href="#math_toolkit.perf.comparisons.f7" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f7" href="#math_toolkit.perf.comparisons.f7" class="para">1</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f8" href="#math_toolkit.perf.comparisons.f8" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f8" href="#math_toolkit.perf.comparisons.f8" class="para">2</a>] </sup>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f9" href="#math_toolkit.perf.comparisons.f9" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f9" href="#math_toolkit.perf.comparisons.f9" class="para">3</a>] </sup>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f10" href="#math_toolkit.perf.comparisons.f10" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f10" href="#math_toolkit.perf.comparisons.f10" class="para">4</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f11" href="#math_toolkit.perf.comparisons.f11" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f11" href="#math_toolkit.perf.comparisons.f11" class="para">5</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
index 00838c3b5..e5324c20e 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Getting the Best Performance from this Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="interp.html" title="Interpreting these Results">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="interp.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="comp_compilers.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_getting_best">
+<div class="section math_toolkit_perf_getting_best" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.getting_best"></a><a class="link" href="getting_best.html" title="Getting the Best Performance from this Library">Getting the Best Performance
       from this Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/interp.html b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
index 9f2f2174c..2d7c61fa9 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/interp.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Interpreting these Results</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="perf_over.html" title="Performance Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf_over.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="getting_best.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_interp">
+<div class="section math_toolkit_perf_interp" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.interp"></a><a class="link" href="interp.html" title="Interpreting these Results">Interpreting these Results</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
index 6da85de64..d72678c3b 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="../perf.html" title="Performance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../perf.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="interp.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_perf_over">
+<div class="section math_toolkit_perf_perf_over" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.perf_over"></a><a class="link" href="perf_over.html" title="Performance Overview">Performance Overview</a>
 </h3></div></div></div>
@@ -46,13 +46,13 @@
         The two most important things you can do to ensure the best performance from
         this library are:
       </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             Turn on your compilers optimisations: the difference between "release"
             and "debug" builds can easily be a <a class="link" href="getting_best.html" title="Getting the Best Performance from this Library">factor
             of 20</a>.
           </li>
-<li class="listitem">
+<li>
             Pick your compiler carefully: <a class="link" href="comp_compilers.html" title="Comparing Compilers">performance
             differences of up to 8 fold</a> have been found between some Windows
             compilers for example.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
index 68cbbd24c..69ea11452 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Performance Test Application</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comparisons.html" title="Comparisons to Other Open Source Libraries">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="comparisons.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_perf_test_app">
+<div class="section math_toolkit_perf_perf_test_app" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.perf_test_app"></a><a class="link" href="perf_test_app.html" title="The Performance Test Application">The Performance Test
       Application</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
index e82a9a20d..3213c2bda 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Tuning Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comp_compilers.html" title="Comparing Compilers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="comp_compilers.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="comparisons.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_tuning">
+<div class="section math_toolkit_perf_tuning" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.tuning"></a><a class="link" href="tuning.html" title="Performance Tuning Macros">Performance Tuning Macros</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy.html b/doc/sf_and_dist/html/math_toolkit/policy.html
index 04f720d5a..6cb913905 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="using_udt/archetypes.html" title="Conceptual Archetypes for Reals and Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="using_udt/archetypes.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy/pol_overview.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy">
+<div class="section math_toolkit_policy" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.policy"></a><a class="link" href="policy.html" title="Policies">Policies</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
index 839e71e63..da0f123d4 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="../policy.html" title="Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../policy.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_tutorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_overview">
+<div class="section math_toolkit_policy_pol_overview" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_overview"></a><a class="link" href="pol_overview.html" title="Policy Overview">Policy Overview</a>
 </h3></div></div></div>
@@ -49,31 +49,31 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             <a class="link" href="pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
             cannot be fully evaluated.
           </li>
-<li class="listitem">
+<li>
             How <a class="link" href="pol_ref/internal_promotion.html" title="Internal Floating-point Promotion Policies">accuracy
             is controlled by internal promotion</a> to use more precise types.
           </li>
-<li class="listitem">
+<li>
             What working <a class="link" href="pol_ref/precision_pol.html" title="Precision Policies">precision</a>
             should be used to calculate results.
           </li>
-<li class="listitem">
+<li>
             What to do when a <a class="link" href="pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies">mathematically
             undefined function</a> is used: Should this raise a run-time or compile-time
             error?
           </li>
-<li class="listitem">
+<li>
             Whether <a class="link" href="pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies">discrete
             functions</a>, like the binomial, should return real or only integral
             values, and how they are rounded.
           </li>
-<li class="listitem">
+<li>
             How many iterations a special function is permitted to perform in a series
             evaluation or root finding algorithm before it gives up and raises an
             <a class="link" href="../main_overview/error_handling.html#evaluation_error">evaluation_error</a>.
@@ -82,18 +82,18 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Using <a class="link" href="pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
             wide policies.
           </li>
-<li class="listitem">
+<li>
             At your chosen <a class="link" href="pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope">namespace
             scope</a> for distributions and/or functions: this is the prefered
             method for project, namespace, or translation unit scope policies.
           </li>
-<li class="listitem">
+<li>
             In an ad-hoc manner <a class="link" href="pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">by
             passing a specific policy to a special function</a>, or to a <a class="link" href="pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">statistical
             distribution</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
index f204c9165..1c02b07be 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_tutorial/understand_dis_quant.html" title="Understanding Quantiles of Discrete Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_tutorial/understand_dis_quant.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_ref/error_handling_policies.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref">
+<div class="section math_toolkit_policy_pol_ref" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_ref"></a><a class="link" href="pol_ref.html" title="Policy Reference">Policy Reference</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
index fdc82f522..61255c378 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematically Undefined Function Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="internal_promotion.html" title="Internal Floating-point Promotion Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internal_promotion.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="discrete_quant_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_assert_undefined">
+<div class="section math_toolkit_policy_pol_ref_assert_undefined" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.assert_undefined"></a><a class="link" href="assert_undefined.html" title="Mathematically Undefined Function Policies">Mathematically
         Undefined Function Policies</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
index 95cb6d4bb..0c4565c18 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Quantile Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="assert_undefined.html" title="Mathematically Undefined Function Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="assert_undefined.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="precision_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_discrete_quant_ref">
+<div class="section math_toolkit_policy_pol_ref_discrete_quant_ref" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref"></a><a class="link" href="discrete_quant_ref.html" title="Discrete Quantile Policies">Discrete
         Quantile Policies</a>
@@ -78,6 +78,7 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span>
 <span class="comment">// Upper 95% quantile:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span>
+
 </pre>
 <p>
         </p>
@@ -93,12 +94,12 @@
 <p>
           This is the default policy: an integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Lower quantiles (where the probability is less than 0.5) are rounded
               down.
             </li>
-<li class="listitem">
+<li>
               Upper quantiles (where the probability is greater than 0.5) are rounded
               up.
             </li>
@@ -118,6 +119,7 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">negative_binomial</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// rounded up 27 from 27.3898</span>
 <span class="comment">// Upper quantile rounded up:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">negative_binomial</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// rounded down to 69 from 68.1584</span>
+
 </pre>
 <p>
         </p>
@@ -146,12 +148,12 @@
           This is the opposite of <span class="emphasis"><em>integer_round_outwards</em></span>: an
           integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Lower quantiles (where the probability is less than 0.5) are rounded
               <span class="emphasis"><em>up</em></span>.
             </li>
-<li class="listitem">
+<li>
               Upper quantiles (where the probability is greater than 0.5) are rounded
               <span class="emphasis"><em>down</em></span>.
             </li>
@@ -175,6 +177,7 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 28 rounded up from 27.3898</span>
 <span class="comment">// Upper quantile rounded down:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// 68 rounded down from 68.1584</span>
+
 </pre>
 <p>
         </p>
@@ -241,6 +244,7 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 27</span>
 <span class="comment">// Upper quantile rounded (down) to nearest:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// 68</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
index 7bf1bb9b1..06749dbc1 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="../pol_ref.html" title="Policy Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internal_promotion.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_error_handling_policies">
+<div class="section math_toolkit_policy_pol_ref_error_handling_policies" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.error_handling_policies"></a><a class="link" href="error_handling_policies.html" title="Error Handling Policies">Error
         Handling Policies</a>
@@ -30,11 +30,11 @@
 <p>
           There are two orthogonal aspects to error handling:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               What to do (if anything) with the error.
             </li>
-<li class="listitem">
+<li>
               What kind of error is being raised.
             </li>
 </ul></div>
@@ -760,6 +760,7 @@
 <span class="comment">// Construct a my_norm distribution, using default mean and standard deviation,</span>
 <span class="comment">// and get a 0.05 or 5% quantile:</span>
 <span class="keyword">double</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">(),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// = -1.64485</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
index e8aee2905..3965fa54a 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Internal Floating-point Promotion Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="error_handling_policies.html" title="Error Handling Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_handling_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="assert_undefined.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_internal_promotion">
+<div class="section math_toolkit_policy_pol_ref_internal_promotion" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.internal_promotion"></a><a class="link" href="internal_promotion.html" title="Internal Floating-point Promotion Policies">Internal
         Floating-point Promotion Policies</a>
@@ -111,6 +111,7 @@
 <span class="comment">// Alternatively we could use helper function make_policy,</span>
 <span class="comment">// and concisely define everything at the call site:</span>
 <span class="keyword">double</span> <span class="identifier">t2</span> <span class="special">=</span> <span class="identifier">tgamma</span><span class="special">(</span><span class="identifier">some_value</span><span class="special">,</span> <span class="identifier">make_policy</span><span class="special">(</span><span class="identifier">promote_double</span><span class="special">&lt;</span><span class="keyword">false</span><span class="special">&gt;()));</span>
+
 </pre>
 <p>
         </p>
@@ -135,6 +136,7 @@
 
 <span class="comment">// Get a quantile:</span>
 <span class="keyword">float</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">(),</span> <span class="number">0.05f</span><span class="special">);</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
index 8219eb7d2..740cecc43 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Iteration Limits Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="precision_pol.html" title="Precision Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="precision_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_iteration_pol">
+<div class="section math_toolkit_policy_pol_ref_iteration_pol" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.iteration_pol"></a><a class="link" href="iteration_pol.html" title="Iteration Limits Policies">Iteration
         Limits Policies</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
index c66cc6e63..09e511026 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Polices at Namespace Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="policy_defaults.html" title="Using Macros to Change the Policy Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_ref_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_namespace_pol">
+<div class="section math_toolkit_policy_pol_ref_namespace_pol" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.namespace_pol"></a><a class="link" href="namespace_pol.html" title="Setting Polices at Namespace Scope">Setting
         Polices at Namespace Scope</a>
@@ -68,6 +68,7 @@
 <span class="keyword">double</span> <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">myspace</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(</span><span class="number">30.0</span><span class="special">);</span> <span class="comment">// Will *not* throw on overflow,</span>
 <span class="comment">// despite the large value of factorial 30 = 265252859812191058636308480000000</span>
 <span class="comment">// unlike default policy boost::math::tgamma;</span>
+
 </pre>
 <p>
         </p>
@@ -132,6 +133,7 @@
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
 <span class="special">}</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
index 5735006e4..1c795737c 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Class Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="namespace_pol.html" title="Setting Polices at Namespace Scope">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespace_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../perf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_pol_ref_ref">
+<div class="section math_toolkit_policy_pol_ref_pol_ref_ref" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.pol_ref_ref"></a><a class="link" href="pol_ref_ref.html" title="Policy Class Reference">Policy Class
         Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
index 7c0c1dd16..901387d61 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using Macros to Change the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="iteration_pol.html" title="Iteration Limits Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="iteration_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespace_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_policy_defaults">
+<div class="section math_toolkit_policy_pol_ref_policy_defaults" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.policy_defaults"></a><a class="link" href="policy_defaults.html" title="Using Macros to Change the Policy Defaults">Using
         Macros to Change the Policy Defaults</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
index d893131e7..18e2fe4d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Precision Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="discrete_quant_ref.html" title="Discrete Quantile Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="discrete_quant_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="iteration_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_precision_pol">
+<div class="section math_toolkit_policy_pol_ref_precision_pol" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.precision_pol"></a><a class="link" href="precision_pol.html" title="Precision Policies">Precision
         Policies</a>
@@ -82,6 +82,7 @@
 <span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">;</span>
 
 <span class="keyword">double</span> <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">tgamma</span><span class="special">(</span><span class="number">12</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">digits10</span><span class="special">&lt;</span><span class="number">5</span><span class="special">&gt;</span> <span class="special">&gt;());</span>  <span class="comment">// Concise make_policy.</span>
+
 </pre>
 <p>
         </p>
@@ -100,6 +101,7 @@
 <span class="keyword">double</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span>
       <span class="identifier">normal_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">digits2</span><span class="special">&lt;</span><span class="identifier">bits</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="special">&gt;(),</span>
       <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 5% quantile.</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
index b098878e7..84c2943be 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_overview.html" title="Policy Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_tutorial/what_is_a_policy.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial">
+<div class="section math_toolkit_policy_pol_tutorial" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_tutorial"></a><a class="link" href="pol_tutorial.html" title="Policy Tutorial">Policy Tutorial</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
index 0ed804df9..965afc00f 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies for Distributions on an Ad Hoc Basis</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="changing_policy_defaults.html" title="Changing the Policy Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="changing_policy_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ad_hoc_sf_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_dist_policies">
+<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_dist_policies" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.ad_hoc_dist_policies"></a><a class="link" href="ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">Setting
         Policies for Distributions on an Ad Hoc Basis</a>
@@ -83,6 +83,7 @@
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(mybinom(200, 0.25), 0.05) is: "</span> <span class="special">&lt;&lt;</span>
       <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">mybinom</span><span class="special">(</span><span class="number">200</span><span class="special">,</span> <span class="number">0.25</span><span class="special">),</span> <span class="number">0.05</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
index 142629ce8..fa210421b 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy on an Ad Hoc Basis for the Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ad_hoc_dist_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespace_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_sf_policies">
+<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_sf_policies" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.ad_hoc_sf_policies"></a><a class="link" href="ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">Changing
         the Policy on an Ad Hoc Basis for the Special Functions</a>
@@ -101,6 +101,7 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">,</span> <span class="identifier">c_policy</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Negative parameter.</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// error 33 Numerical argument out of domain.</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
+
 </pre>
 <p>
         </p>
@@ -159,6 +160,7 @@ errno = 33
    <span class="comment">// Check errno was set:</span>
    <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
index 76ac9a9c0..808ccb493 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_usage.html" title="So How are Policies Used Anyway?">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_usage.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ad_hoc_dist_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_changing_policy_defaults">
+<div class="section math_toolkit_policy_pol_tutorial_changing_policy_defaults" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.changing_policy_defaults"></a><a class="link" href="changing_policy_defaults.html" title="Changing the Policy Defaults">Changing
         the Policy Defaults</a>
@@ -99,14 +99,14 @@
 <p>
           That means there are only two safe ways to use these macros:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Edit them in <a href="../../../../../../../../boost/math/tools/user.hpp" target="_top">boost/math/tools/user.hpp</a>,
               so that the defaults are set on an installation-wide basis. Unfortunately
               this may not be convenient if you are using a pre-installed Boost distribution
               (on Linux for example).
             </li>
-<li class="listitem">
+<li>
               Set the defines in your project's Makefile or build environment, so
               that they are set uniformly across all translation units.
             </li>
@@ -114,7 +114,7 @@
 <p>
           What you should <span class="bold"><strong>not</strong></span> do is:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
               Set the defines in the source file using <code class="computeroutput"><span class="preprocessor">#define</span></code>
               as doing so almost certainly will break your program, unless you're
               absolutely certain that the program is restricted to a single translation
@@ -162,7 +162,9 @@
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="comment">// Boost</span>
+<pre class="programlisting">   <span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DOMAIN_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
+
+<span class="comment">// Boost</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">students_t</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
    <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">students_t</span><span class="special">;</span>  <span class="comment">// Probability of students_t(df, t).</span>
 
@@ -175,8 +177,7 @@
    <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
 
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">cstddef</span><span class="special">&gt;</span>
-   <span class="comment">// using ::errno</span>
-</pre>
+   <span class="comment">// using ::errno</span></pre>
 <p>
         </p>
 <p>
@@ -218,8 +219,7 @@
          <span class="string">"\n"</span><span class="string">"Message from thrown exception was:\n   "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span>
-</pre>
+<span class="special">}</span> <span class="comment">// int main()</span></pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
index b75c334c5..a58fe562d 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies at Namespace or Translation Unit Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ad_hoc_sf_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="user_def_err_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_namespace_policies">
+<div class="section math_toolkit_policy_pol_tutorial_namespace_policies" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.namespace_policies"></a><a class="link" href="namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope">Setting
         Policies at Namespace or Translation Unit Scope</a>
@@ -53,8 +53,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-<span class="comment">//using boost::math::tgamma; // Not needed because using C::tgamma.</span>
-</pre>
+<span class="comment">//using boost::math::tgamma; // Not needed because using C::tgamma.</span></pre>
 <p>
         </p>
 <p>
@@ -83,8 +82,7 @@
      <span class="identifier">pole_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;,</span>
      <span class="identifier">overflow_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;,</span>
      <span class="identifier">evaluation_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;</span>
-  <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span>
-</pre>
+  <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span></pre>
 <p>
         </p>
 <p>
@@ -95,8 +93,7 @@
 </p>
 <pre class="programlisting"><span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close namespace C</span>
-</pre>
+<span class="special">}</span> <span class="comment">// close namespace C</span></pre>
 <p>
         </p>
 <p>
@@ -130,8 +127,7 @@
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of tgamma(-10) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">C</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// errno = 33, overwriting previous value of 34.</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -171,8 +167,7 @@ errno = 33
    <span class="identifier">evaluation_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;</span>
 <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span>
 
-<span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span>
-</pre>
+<span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span></pre>
 <p>
         </p>
 <p>
@@ -196,6 +191,7 @@ errno = 33
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="comment">// Default tgamma policy would throw an exception, and abort.</span>
 <span class="special">}</span>
+
 </pre>
 <p>
         </p>
@@ -218,14 +214,14 @@ errno = 33
 <p>
           Suppose we want a set of distributions to behave as follows:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Return infinity on overflow, rather than throwing an exception.
             </li>
-<li class="listitem">
+<li>
               Don't perform any promotion from double to long double internally.
             </li>
-<li class="listitem">
+<li>
               Return the closest integer result from the quantiles of discrete distributions.
             </li>
 </ul></div>
@@ -234,8 +230,7 @@ errno = 33
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-</pre>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
 <p>
         </p>
 <p>
@@ -257,8 +252,7 @@ errno = 33
      <span class="identifier">promote_double</span><span class="special">&lt;</span><span class="keyword">false</span><span class="special">&gt;,</span>
      <span class="comment">// Return the closest integer result for discrete quantiles:</span>
      <span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">integer_round_nearest</span><span class="special">&gt;</span>
-  <span class="special">&gt;</span> <span class="identifier">my_policy</span><span class="special">;</span>
-</pre>
+  <span class="special">&gt;</span> <span class="identifier">my_policy</span><span class="special">;</span></pre>
 <p>
         </p>
 <p>
@@ -271,8 +265,7 @@ errno = 33
 </p>
 <pre class="programlisting"><span class="identifier">BOOST_MATH_DECLARE_DISTRIBUTIONS</span><span class="special">(</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">my_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close namespace my_namespace</span>
-</pre>
+<span class="special">}</span> <span class="comment">// close namespace my_namespace</span></pre>
 <p>
         </p>
 <p>
@@ -314,8 +307,7 @@ errno = 33
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// To check we get integer results.</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of quantile(complement(binom, 0.05)) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -395,6 +387,7 @@ Result of quantile(complement(binom, 0.05)) is: 8
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of quantile(complement(binom, 0.05)) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
index ff8c95913..836d7ac91 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies Have Sensible Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="what_is_a_policy.html" title="So Just What is a Policy Anyway?">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="what_is_a_policy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_usage.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_policy_tut_defaults">
+<div class="section math_toolkit_policy_pol_tutorial_policy_tut_defaults" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.policy_tut_defaults"></a><a class="link" href="policy_tut_defaults.html" title="Policies Have Sensible Defaults">Policies
         Have Sensible Defaults</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
index bb66b9990..3441e843d 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So How are Policies Used Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_tut_defaults.html" title="Policies Have Sensible Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_tut_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="changing_policy_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_policy_usage">
+<div class="section math_toolkit_policy_pol_tutorial_policy_usage" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.policy_usage"></a><a class="link" href="policy_usage.html" title="So How are Policies Used Anyway?">So How
         are Policies Used Anyway?</a>
@@ -30,20 +30,20 @@
 <p>
           The details follow later, but basically policies can be set by either:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Defining some macros that change the default behaviour: <span class="bold"><strong>this
               is the recommended method for setting installation-wide policies</strong></span>.
             </li>
-<li class="listitem">
+<li>
               By instantiating a distribution object with an explicit policy: this
               is mainly reserved for ad hoc policy changes.
             </li>
-<li class="listitem">
+<li>
               By passing a policy to a special function as an optional final argument:
               this is mainly reserved for ad hoc policy changes.
             </li>
-<li class="listitem">
+<li>
               By using some helper macros to define a set of functions or distributions
               in the current namespace that use a specific policy: <span class="bold"><strong>this
               is the recommended method for setting policies on a project- or translation-unit-wide
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
index b251aae7b..109619d03 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Understanding Quantiles of Discrete Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="user_def_err_pol.html" title="Calling User Defined Error Handlers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="user_def_err_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_understand_dis_quant">
+<div class="section math_toolkit_policy_pol_tutorial_understand_dis_quant" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.understand_dis_quant"></a><a class="link" href="understand_dis_quant.html" title="Understanding Quantiles of Discrete Distributions">Understanding
         Quantiles of Discrete Distributions</a>
@@ -53,11 +53,11 @@
           As can be seen there is no random variable that corresponds to a probability
           of exactly 0.05, so we're left with two choices as shown in the figure:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               We could round the result down to 18.
             </li>
-<li class="listitem">
+<li>
               We could round the result up to 19.
             </li>
 </ul></div>
@@ -77,12 +77,12 @@
 <p>
           In coming to an answer we should realise that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Calculating an integer result is often much faster than calculating
               a real-valued result: in fact in our tests it was up to 20 times faster.
             </li>
-<li class="listitem">
+<li>
               Normally people calculate quantiles so that they can perform a test
               of some kind: <span class="emphasis"><em>"If the random variable is less than N
               then we can reject our null-hypothesis with 90% confidence."</em></span>
@@ -256,8 +256,7 @@
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 
-<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-</pre>
+<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
 <p>
         </p>
 <p>
@@ -314,8 +313,7 @@
 <span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span>
             <span class="keyword">double</span><span class="special">,</span>
             <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="special">&gt;</span>
-        <span class="identifier">binom_real_quantile</span><span class="special">;</span>
-</pre>
+        <span class="identifier">binom_real_quantile</span><span class="special">;</span></pre>
 <p>
         </p>
 <p>
@@ -389,8 +387,7 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">18</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">right</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">binom_real_quantile</span><span class="special">(</span><span class="number">50</span><span class="special">,</span> <span class="number">0.5</span><span class="special">),</span> <span class="number">0.95</span><span class="special">)</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span>
-</pre>
+<span class="special">}</span> <span class="comment">// int main()</span></pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
index b1cac051c..23ba349e6 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calling User Defined Error Handlers</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespace_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="understand_dis_quant.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_user_def_err_pol">
+<div class="section math_toolkit_policy_pol_tutorial_user_def_err_pol" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.user_def_err_pol"></a><a class="link" href="user_def_err_pol.html" title="Calling User Defined Error Handlers">Calling
         User Defined Error Handlers</a>
@@ -84,8 +84,7 @@
        <span class="keyword">return</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">quiet_NaN</span><span class="special">();</span>
     <span class="special">}</span>
   <span class="special">}</span> <span class="comment">// namespace policies</span>
-<span class="special">}}</span> <span class="comment">// namespace boost{ namespace math</span>
-</pre>
+<span class="special">}}</span> <span class="comment">// namespace boost{ namespace math</span></pre>
 <p>
         </p>
 <p>
@@ -105,8 +104,7 @@
 
 <span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">user_error_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close unnamed namespace</span>
-</pre>
+<span class="special">}</span> <span class="comment">// close unnamed namespace</span></pre>
 <p>
         </p>
 <p>
@@ -138,8 +136,7 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">erf_inv</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of tgamma(-10) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -199,8 +196,7 @@
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-</pre>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
 <p>
         </p>
 <p>
@@ -215,8 +211,7 @@
 
 <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <span class="identifier">T</span> <span class="identifier">user_domain_error</span><span class="special">(</span><span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">function</span><span class="special">,</span> <span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">message</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">T</span><span class="special">&amp;</span> <span class="identifier">val</span><span class="special">)</span>
-<span class="special">{</span>
-</pre>
+<span class="special">{</span></pre>
 <p>
         </p>
 <p>
@@ -228,8 +223,7 @@
 <pre class="programlisting"><span class="keyword">if</span><span class="special">(</span><span class="identifier">function</span> <span class="special">==</span> <span class="number">0</span><span class="special">)</span>
     <span class="identifier">function</span> <span class="special">=</span> <span class="string">"Unknown function with arguments of type %1%"</span><span class="special">;</span>
 <span class="keyword">if</span><span class="special">(</span><span class="identifier">message</span> <span class="special">==</span> <span class="number">0</span><span class="special">)</span>
-    <span class="identifier">message</span> <span class="special">=</span> <span class="string">"Cause unknown with bad argument %1%"</span><span class="special">;</span>
-</pre>
+    <span class="identifier">message</span> <span class="special">=</span> <span class="string">"Cause unknown with bad argument %1%"</span><span class="special">;</span></pre>
 <p>
         </p>
 <p>
@@ -239,8 +233,7 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">string</span> <span class="identifier">msg</span><span class="special">(</span><span class="string">"Error in function "</span><span class="special">);</span>
-<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">function</span><span class="special">)</span> <span class="special">%</span> <span class="keyword">typeid</span><span class="special">(</span><span class="identifier">T</span><span class="special">).</span><span class="identifier">name</span><span class="special">()).</span><span class="identifier">str</span><span class="special">();</span>
-</pre>
+<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">function</span><span class="special">)</span> <span class="special">%</span> <span class="keyword">typeid</span><span class="special">(</span><span class="identifier">T</span><span class="special">).</span><span class="identifier">name</span><span class="special">()).</span><span class="identifier">str</span><span class="special">();</span></pre>
 <p>
         </p>
 <p>
@@ -252,8 +245,7 @@
 <pre class="programlisting"><span class="identifier">msg</span> <span class="special">+=</span> <span class="string">": \n"</span><span class="special">;</span>
 <span class="keyword">int</span> <span class="identifier">prec</span> <span class="special">=</span> <span class="number">2</span> <span class="special">+</span> <span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">digits</span> <span class="special">*</span> <span class="number">30103UL</span><span class="special">)</span> <span class="special">/</span> <span class="number">100000UL</span><span class="special">;</span>
 <span class="comment">// int prec = std::numeric_limits&lt;T&gt;::max_digits10; //  For C++0X Standard Library</span>
-<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">message</span><span class="special">)</span> <span class="special">%</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">io</span><span class="special">::</span><span class="identifier">group</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">prec</span><span class="special">),</span> <span class="identifier">val</span><span class="special">)).</span><span class="identifier">str</span><span class="special">();</span>
-</pre>
+<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">message</span><span class="special">)</span> <span class="special">%</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">io</span><span class="special">::</span><span class="identifier">group</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">prec</span><span class="special">),</span> <span class="identifier">val</span><span class="special">)).</span><span class="identifier">str</span><span class="special">();</span></pre>
 <p>
         </p>
 <p>
@@ -262,8 +254,7 @@
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">cerr</span> <span class="special">&lt;&lt;</span> <span class="identifier">msg</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
-</pre>
+<pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">cerr</span> <span class="special">&lt;&lt;</span> <span class="identifier">msg</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
 <p>
         </p>
 <p>
@@ -273,8 +264,7 @@
 <p>
 </p>
 <pre class="programlisting">   <span class="keyword">return</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">quiet_NaN</span><span class="special">();</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -287,8 +277,7 @@
 <span class="identifier">T</span> <span class="identifier">user_pole_error</span><span class="special">(</span><span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">function</span><span class="special">,</span> <span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">message</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">T</span><span class="special">&amp;</span> <span class="identifier">val</span><span class="special">)</span>
 <span class="special">{</span>
    <span class="keyword">return</span> <span class="identifier">user_domain_error</span><span class="special">(</span><span class="identifier">function</span><span class="special">,</span> <span class="identifier">message</span><span class="special">,</span> <span class="identifier">val</span><span class="special">);</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -315,8 +304,7 @@
 
    <span class="comment">// Value passed to the function is an infinity, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -342,8 +330,7 @@
 
    <span class="comment">// Value passed to the function is zero, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -369,8 +356,7 @@
 
    <span class="comment">// Value passed to the function is denormalised, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span>
-</pre>
+<span class="special">}</span></pre>
 <p>
         </p>
 <p>
@@ -406,8 +392,7 @@
 <span class="special">}</span>
 
 <span class="special">}</span> <span class="comment">// policies</span>
-<span class="special">}}</span> <span class="comment">// boost::math</span>
-</pre>
+<span class="special">}}</span> <span class="comment">// boost::math</span></pre>
 <p>
         </p>
 <p>
@@ -432,8 +417,7 @@
 
 <span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">user_error_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// unnamed namespace</span>
-</pre>
+<span class="special">}</span> <span class="comment">// unnamed namespace</span></pre>
 <p>
         </p>
 <p>
@@ -476,8 +460,7 @@
    <span class="comment">// Unfortunately we can't predicably raise a denormalised</span>
    <span class="comment">// result, nor can we raise an evaluation error in this example</span>
    <span class="comment">// since these should never really occur!</span>
-<span class="special">}</span> <span class="comment">// int main()</span>
-</pre>
+<span class="special">}</span> <span class="comment">// int main()</span></pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
index b211664e1..00c2d4dee 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So Just What is a Policy Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="../pol_tutorial.html" title="Policy Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_tut_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_what_is_a_policy">
+<div class="section math_toolkit_policy_pol_tutorial_what_is_a_policy" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.what_is_a_policy"></a><a class="link" href="what_is_a_policy.html" title="So Just What is a Policy Anyway?">So
         Just What is a Policy Anyway?</a>
@@ -32,23 +32,23 @@
           special function, or a statistical distribution. With Policies you can
           control:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               What action to take when an error occurs.
             </li>
-<li class="listitem">
+<li>
               What happens when you call a function that is mathematically undefined
               (for example, if you ask for the mean of a Cauchy distribution).
             </li>
-<li class="listitem">
+<li>
               What happens when you ask for a quantile of a discrete distribution.
             </li>
-<li class="listitem">
+<li>
               Whether the library is allowed to internally promote <code class="computeroutput"><span class="keyword">float</span></code> to <code class="computeroutput"><span class="keyword">double</span></code>
               and <code class="computeroutput"><span class="keyword">double</span></code> to <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>
               in order to improve precision.
             </li>
-<li class="listitem">
+<li>
               What precision to use when calculating the result.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index 370b4ce1b..1ea84a1ff 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Special Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="dist/future.html" title="Extras/Future Directions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist/future.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="special/sf_gamma.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special">
+<div class="section math_toolkit_special" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.special"></a><a class="link" href="special.html" title="Special Functions">Special Functions</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy.html b/doc/sf_and_dist/html/math_toolkit/special/airy.html
index 9b8a2cb4b..62b7fb203 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="hankel/sph_hankel.html" title="Spherical Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="airy/ai.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy">
+<div class="section math_toolkit_special_airy" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.airy"></a><a class="link" href="airy.html" title="Airy Functions">Airy Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
index 8e3d83055..dcce1334b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="../airy.html" title="Airy Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../airy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_ai">
+<div class="section math_toolkit_special_airy_ai" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.ai"></a><a class="link" href="ai.html" title="Airy Ai Function">Airy Ai Function</a>
 </h4></div></div></div>
@@ -92,7 +92,7 @@
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
-          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+          there are only a few basic sanity checks, using test values from <a href="http://mathworld.wolfram.com/AiryFunctions.html" target="_top">Wolfram Airy Functions</a>.
         </p>
 <h6>
 <a name="math_toolkit.special.airy.ai.h4"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
index a0180d0e3..0beaf8259 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="bi.html" title="Airy Bi Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_aip">
+<div class="section math_toolkit_special_airy_aip" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.aip"></a><a class="link" href="aip.html" title="Airy Ai' Function">Airy Ai' Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
index aef1cfde6..3e9193c51 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="ai.html" title="Airy Ai Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ai.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="aip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_bi">
+<div class="section math_toolkit_special_airy_bi" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.bi"></a><a class="link" href="bi.html" title="Airy Bi Function">Airy Bi Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
index 50143b930..a24f05af6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="aip.html" title="Airy Ai' Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="aip.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_bip">
+<div class="section math_toolkit_special_airy_bip" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.bip"></a><a class="link" href="bip.html" title="Airy Bi' Function">Airy Bi' Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
index 1e92928ad..62e1a20e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_poly/sph_harm.html" title="Spherical Harmonics">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_poly/sph_harm.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bessel/bessel_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel">
+<div class="section math_toolkit_special_bessel" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.bessel"></a><a class="link" href="bessel.html" title="Bessel Functions">Bessel Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
index fc23e89f1..3f11f4018 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel_over.html" title="Bessel Function Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="mbessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_bessel">
+<div class="section math_toolkit_special_bessel_bessel" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.bessel"></a><a class="link" href="bessel.html" title="Bessel Functions of the First and Second Kinds">Bessel Functions
         of the First and Second Kinds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
index 5ead6c678..d074a0ecb 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Function Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="../bessel.html" title="Bessel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../bessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_bessel_over">
+<div class="section math_toolkit_special_bessel_bessel_over" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.bessel_over"></a><a class="link" href="bessel_over.html" title="Bessel Function Overview">Bessel Function
         Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
index 5d6adc8a1..64fb69d03 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Modified Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel.html" title="Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_mbessel">
+<div class="section math_toolkit_special_bessel_mbessel" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.mbessel"></a><a class="link" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">Modified Bessel
         Functions of the First and Second Kinds</a>
@@ -339,13 +339,13 @@
           The 0 and 1 cases use minimax rational approximations on finite and infinite
           intervals. The coefficients are from:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               J.M. Blair and C.A. Edwards, <span class="emphasis"><em>Stable rational minimax approximations
               to the modified Bessel functions I_0(x) and I_1(x)</em></span>, Atomic
               Energy of Canada Limited Report 4928, Chalk River, 1974.
             </li>
-<li class="listitem">
+<li>
               S. Moshier, <span class="emphasis"><em>Methods and Programs for Mathematical Functions</em></span>,
               Ellis Horwood Ltd, Chichester, 1989.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
index 8bd007acc..3340fcb45 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="mbessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../hankel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_sph_bessel">
+<div class="section math_toolkit_special_bessel_sph_bessel" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.sph_bessel"></a><a class="link" href="sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">Spherical Bessel
         Functions of the First and Second Kinds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint.html b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
index f27885254..35cd1efca 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="airy/bip.html" title="Airy Bi' Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="airy/bip.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint">
+<div class="section math_toolkit_special_ellint" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.ellint"></a><a class="link" href="ellint.html" title="Elliptic Integrals">Elliptic Integrals</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
index c096ca02e..92dac8e30 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the First Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_carlson.html" title="Elliptic Integrals - Carlson Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_carlson.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_1">
+<div class="section math_toolkit_special_ellint_ellint_1" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_1"></a><a class="link" href="ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form">Elliptic Integrals
         of the First Kind - Legendre Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
index e124a8fc5..78e46a1e6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Second Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_3.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_2">
+<div class="section math_toolkit_special_ellint_ellint_2" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_2"></a><a class="link" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">Elliptic Integrals
         of the Second Kind - Legendre Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
index 34c7a0039..c9c2d5acc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Third Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_3">
+<div class="section math_toolkit_special_ellint_ellint_3" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_3"></a><a class="link" href="ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">Elliptic Integrals
         of the Third Kind - Legendre Form</a>
@@ -297,7 +297,7 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.ellint.ellint_3.f0" href="#math_toolkit.special.ellint.ellint_3.f0" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.ellint.ellint_3.f0" href="#math_toolkit.special.ellint.ellint_3.f0" class="para">1</a>] </sup>
             I haven't been able to find a literature reference for this relation,
             but it appears to be the convention used by Mathematica. Intuitively
             the first <span class="emphasis"><em>2 * m * &#928;(n, k)</em></span> terms cancel out as the
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
index dbc8d5ad3..c6533e398 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals - Carlson Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_intro.html" title="Elliptic Integral Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_intro.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_carlson">
+<div class="section math_toolkit_special_ellint_ellint_carlson" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_carlson"></a><a class="link" href="ellint_carlson.html" title="Elliptic Integrals - Carlson Form">Elliptic
         Integrals - Carlson Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
index b65ccd86a..1b836c2ae 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integral Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="../ellint.html" title="Elliptic Integrals">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../ellint.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_carlson.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_intro">
+<div class="section math_toolkit_special_ellint_ellint_intro" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_intro"></a><a class="link" href="ellint_intro.html" title="Elliptic Integral Overview">Elliptic
         Integral Overview</a>
@@ -300,65 +300,65 @@
 <p>
           However the main references are:
         </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
               <a name="ellint_ref_AS"></a>M. Abramowitz and I. A. Stegun (Eds.) (1964)
               Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical
               Tables, National Bureau of Standards Applied Mathematics Series, U.S.
               Government Printing Office, Washington, D.C.
             </li>
-<li class="listitem">
+<li>
               <a name="ellint_ref_carlson79"></a>B.C. Carlson, <span class="emphasis"><em>Computing
               elliptic integrals by duplication</em></span>, Numerische Mathematik,
               vol 33, 1 (1979).
             </li>
-<li class="listitem">
+<li>
               <a name="ellint_ref_carlson77"></a>B.C. Carlson, <span class="emphasis"><em>Elliptic
               Integrals of the First Kind</em></span>, SIAM Journal on Mathematical
               Analysis, vol 8, 231 (1977).
             </li>
-<li class="listitem">
+<li>
               <a name="ellint_ref_carlson78"></a>B.C. Carlson, <span class="emphasis"><em>Short Proofs
               of Three Theorems on Elliptic Integrals</em></span>, SIAM Journal on
               Mathematical Analysis, vol 9, 524 (1978).
             </li>
-<li class="listitem">
+<li>
               <a name="ellint_ref_carlson81"></a>B.C. Carlson and E.M. Notis, <span class="emphasis"><em>ALGORITHM
               577: Algorithms for Incomplete Elliptic Integrals</em></span>, ACM Transactions
               on Mathematmal Software, vol 7, 398 (1981).
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>On computing elliptic integrals and functions</em></span>.
               J. Math. and Phys., 44 (1965), pp. 36-51.
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals of the second
               kind</em></span>. Math. Comp., 49 (1987), pp. 595-606. (Supplement,
               ibid., pp. S13-S17.)
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals of the third
               kind</em></span>. Math. Comp., 51 (1988), pp. 267-280. (Supplement,
               ibid., pp. S1-S5.)
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: cubic cases</em></span>.
               Math. Comp., 53 (1989), pp. 327-333.
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: one quadratic
               factor</em></span>. Math. Comp., 56 (1991), pp. 267-280.
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: two quadratic
               factors</em></span>. Math. Comp., 59 (1992), pp. 165-180.
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson, <span class="emphasis"><em><a href="http://arxiv.org/abs/math.CA/9409227" target="_top">Numerical
               computation of real or complex elliptic integrals</a></em></span>.
               Numerical Algorithms, Volume 10, Number 1 / March, 1995, p13-26.
             </li>
-<li class="listitem">
+<li>
               B. C. Carlson and John L. Gustafson, <span class="emphasis"><em><a href="http://arxiv.org/abs/math.CA/9310223" target="_top">Asymptotic
               Approximations for Symmetric Elliptic Integrals</a></em></span>,
               SIAM Journal on Mathematical Analysis, Volume 25, Issue 2 (March 1994),
@@ -369,21 +369,21 @@
           The following references, while not directly relevent to our implementation,
           may also be of interest:
         </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
               R. Burlisch, <span class="emphasis"><em>Numerical Compuation of Elliptic Integrals and
               Elliptic Functions.</em></span> Numerical Mathematik 7, 78-90.
             </li>
-<li class="listitem">
+<li>
               R. Burlisch, <span class="emphasis"><em>An extension of the Bartky Transformation to
               Incomplete Elliptic Integrals of the Third Kind</em></span>. Numerical
               Mathematik 13, 266-284.
             </li>
-<li class="listitem">
+<li>
               R. Burlisch, <span class="emphasis"><em>Numerical Compuation of Elliptic Integrals and
               Elliptic Functions. III</em></span>. Numerical Mathematik 13, 305-315.
             </li>
-<li class="listitem">
+<li>
               T. Fukushima and H. Ishizaki, <span class="emphasis"><em><a href="http://adsabs.harvard.edu/abs/1994CeMDA..59..237F" target="_top">Numerical
               Computation of Incomplete Elliptic Integrals of a General Form.</a></em></span>
               Celestial Mechanics and Dynamical Astronomy, Volume 59, Number 3 /
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint.html b/doc/sf_and_dist/html/math_toolkit/special/expint.html
index 7297239be..9430aaf9e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="zetas/zeta.html" title="Riemann Zeta Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expint/expint_n.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint">
+<div class="section math_toolkit_special_expint" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.expint"></a><a class="link" href="expint.html" title="Exponential Integrals">Exponential Integrals</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
index 6ae3a731f..57014962c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral Ei</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="expint_n.html" title="Exponential Integral En">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expint_n.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../expint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../powers.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint_expint_i">
+<div class="section math_toolkit_special_expint_expint_i" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.expint.expint_i"></a><a class="link" href="expint_i.html" title="Exponential Integral Ei">Exponential Integral
         Ei</a>
@@ -276,7 +276,7 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
             W. J. Cody and H. C. Thacher, Jr., Rational Chebyshev approximations
             for the exponential integral E<sub>1</sub>(x), Math. Comp. 22 (1968), 641-649, and
             W. J. Cody and H. C. Thacher, Jr., Chebyshev approximations for the exponential
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
index 69a8e91c1..860fe2198 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral En</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="../expint.html" title="Exponential Integrals">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../expint.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../expint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expint_i.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint_expint_n">
+<div class="section math_toolkit_special_expint_expint_n" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.expint.expint_n"></a><a class="link" href="expint_n.html" title="Exponential Integral En">Exponential Integral
         En</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials.html b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
index 976b1c5b0..afbfe939c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorials and Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_gamma/gamma_derivatives.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="factorials/sf_factorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials">
+<div class="section math_toolkit_special_factorials" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.factorials"></a><a class="link" href="factorials.html" title="Factorials and Binomial Coefficients">Factorials and Binomial
       Coefficients</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
index c525b11db..ab2e86828 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_falling_factorial.html" title="Falling Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_falling_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_binomial">
+<div class="section math_toolkit_special_factorials_sf_binomial" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_binomial"></a><a class="link" href="sf_binomial.html" title="Binomial Coefficients">Binomial
         Coefficients</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
index 779003b06..4bca14404 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Double Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_factorial.html" title="Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_rising_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_double_factorial">
+<div class="section math_toolkit_special_factorials_sf_double_factorial" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_double_factorial"></a><a class="link" href="sf_double_factorial.html" title="Double Factorial">Double
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
index d4731e140..6423810a7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="../factorials.html" title="Factorials and Binomial Coefficients">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../factorials.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_double_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_factorial">
+<div class="section math_toolkit_special_factorials_sf_factorial" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_factorial"></a><a class="link" href="sf_factorial.html" title="Factorial">Factorial</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
index 3dcb4d48a..ea18b8163 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Falling Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_rising_factorial.html" title="Rising Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_rising_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_binomial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_falling_factorial">
+<div class="section math_toolkit_special_factorials_sf_falling_factorial" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_falling_factorial"></a><a class="link" href="sf_falling_factorial.html" title="Falling Factorial">Falling
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
index 809abcd4d..e0eac8547 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rising Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_double_factorial.html" title="Double Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_double_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_falling_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_rising_factorial">
+<div class="section math_toolkit_special_factorials_sf_rising_factorial" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_rising_factorial"></a><a class="link" href="sf_rising_factorial.html" title="Rising Factorial">Rising
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
index c37dc139a..d58d2ef64 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel/sph_bessel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hankel/cyl_hankel.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel">
+<div class="section math_toolkit_special_hankel" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.hankel"></a><a class="link" href="hankel.html" title="Hankel Functions">Hankel Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
index b4e890ea8..af879f979 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cyclic Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="../hankel.html" title="Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_hankel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel_cyl_hankel">
+<div class="section math_toolkit_special_hankel_cyl_hankel" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.hankel.cyl_hankel"></a><a class="link" href="cyl_hankel.html" title="Cyclic Hankel Functions">Cyclic Hankel
         Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
index 7c0d69afa..4a7397aa0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="cyl_hankel.html" title="Cyclic Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../airy.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel_sph_hankel">
+<div class="section math_toolkit_special_hankel_sph_hankel" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.hankel.sph_hankel"></a><a class="link" href="sph_hankel.html" title="Spherical Hankel Functions">Spherical Hankel
         Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
index af3e29f01..e221ad879 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sinc/sinhc_pi.html" title="sinhc_pi">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc/sinhc_pi.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inv_hyper/inv_hyper_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper">
+<div class="section math_toolkit_special_inv_hyper" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.inv_hyper"></a><a class="link" href="inv_hyper.html" title="Inverse Hyperbolic Functions">Inverse Hyperbolic Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
index 2140a9e04..0d3e0ef0e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>acosh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inv_hyper_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="asinh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_acosh">
+<div class="section math_toolkit_special_inv_hyper_acosh" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.acosh"></a><a class="link" href="acosh.html" title="acosh">acosh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
index a1d386ffc..cba70a3d3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>asinh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="acosh.html" title="acosh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="acosh.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="atanh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_asinh">
+<div class="section math_toolkit_special_inv_hyper_asinh" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.asinh"></a><a class="link" href="asinh.html" title="asinh">asinh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
index 6df001bed..7825f4585 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>atanh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="asinh.html" title="asinh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="asinh.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../owens_t.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_atanh">
+<div class="section math_toolkit_special_inv_hyper_atanh" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.atanh"></a><a class="link" href="atanh.html" title="atanh">atanh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
index d6579df64..58876d95f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="acosh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_inv_hyper_over">
+<div class="section math_toolkit_special_inv_hyper_inv_hyper_over" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.inv_hyper_over"></a><a class="link" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">Inverse
         Hyperbolic Functions Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
index 3f7129dd1..d59b20c8f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jac_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi">
+<div class="section math_toolkit_special_jacobi" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.jacobi"></a><a class="link" href="jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
index c89461767..3ccc76b4d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overvew of the Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jac_over">
+<div class="section math_toolkit_special_jacobi_jac_over" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jac_over"></a><a class="link" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">Overvew of the
         Jacobi Elliptic Functions</a>
@@ -40,15 +40,15 @@
 <p>
           Like all elliptic functions these can be parameterised in a number of ways:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               In terms of a parameter <span class="emphasis"><em>m</em></span>.
             </li>
-<li class="listitem">
+<li>
               In terms of the elliptic modulus <span class="emphasis"><em>k</em></span> where <span class="emphasis"><em>m
               = k<sup>2</sup></em></span>.
             </li>
-<li class="listitem">
+<li>
               In terms of the modular angle &#945;, where <span class="emphasis"><em>m = sin<sup>2</sup>&#945;</em></span>.
             </li>
 </ul></div>
@@ -94,16 +94,16 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
             <a href="http://en.wikipedia.org/wiki/Jacobi_elliptic_functions" target="_top">Wikipedia:
             Jacobi elliptic functions</a>
           </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
             <a href="http://mathworld.wolfram.com/JacobiEllipticFunctions.html" target="_top">Weisstein,
             Eric W. "Jacobi Elliptic Functions." From MathWorld - A Wolfram
             Web Resource.</a>
           </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
             <a href="http://dlmf.nist.gov/22" target="_top">Digital Library of Mathematical
             Functions: Jacobian Elliptic Functions</a>
           </p></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
index a8ff7ac01..57226b5d1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cd">
+<div class="section math_toolkit_special_jacobi_jacobi_cd" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cd"></a><a class="link" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">Jacobi Elliptic
         Function cd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
index d2ead927a..34dfe4d3e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cn">
+<div class="section math_toolkit_special_jacobi_jacobi_cn" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cn"></a><a class="link" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">Jacobi Elliptic
         Function cn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
index 890854164..13efdf21c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cs</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cs">
+<div class="section math_toolkit_special_jacobi_jacobi_cs" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cs"></a><a class="link" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">Jacobi Elliptic
         Function cs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
index ba4d98855..d480f38e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_dc">
+<div class="section math_toolkit_special_jacobi_jacobi_dc" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_dc"></a><a class="link" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">Jacobi Elliptic
         Function dc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
index 0afcd41c3..e31f43c6b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_dn">
+<div class="section math_toolkit_special_jacobi_jacobi_dn" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_dn"></a><a class="link" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">Jacobi Elliptic
         Function dn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
index 81fa28194..bee68eecc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_ds">
+<div class="section math_toolkit_special_jacobi_jacobi_ds" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_ds"></a><a class="link" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">Jacobi Elliptic
         Function ds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
index fdf945765..ad43f6938 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic SN, CN and DN</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jac_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_elliptic">
+<div class="section math_toolkit_special_jacobi_jacobi_elliptic" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_elliptic"></a><a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">Jacobi
         Elliptic SN, CN and DN</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
index 4d0137f48..9ac08efea 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_nc">
+<div class="section math_toolkit_special_jacobi_jacobi_nc" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_nc"></a><a class="link" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">Jacobi Elliptic
         Function nc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
index c094ae4e1..9c2dfea8a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_nd">
+<div class="section math_toolkit_special_jacobi_jacobi_nd" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_nd"></a><a class="link" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">Jacobi Elliptic
         Function nd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
index 4ff7a5024..0a9e5ccfd 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ns</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_ns">
+<div class="section math_toolkit_special_jacobi_jacobi_ns" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_ns"></a><a class="link" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">Jacobi Elliptic
         Function ns</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
index 2c4a68220..3f54eca54 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sc">
+<div class="section math_toolkit_special_jacobi_jacobi_sc" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sc"></a><a class="link" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">Jacobi Elliptic
         Function sc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
index 54233b2cc..0a849d476 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sd">
+<div class="section math_toolkit_special_jacobi_jacobi_sd" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sd"></a><a class="link" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">Jacobi Elliptic
         Function sd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
index 9ed44383d..59fc551e1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sn">
+<div class="section math_toolkit_special_jacobi_jacobi_sn" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sn"></a><a class="link" href="jacobi_sn.html" title="Jacobi Elliptic Function sn">Jacobi Elliptic
         Function sn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
index a80c5feba..7feb0183b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Owen's T function</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="inv_hyper/atanh.html" title="atanh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inv_hyper/atanh.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../utils.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_owens_t">
+<div class="section math_toolkit_special_owens_t" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.owens_t"></a><a class="link" href="owens_t.html" title="Owen's T function">Owen's T function</a>
 </h3></div></div></div>
@@ -131,15 +131,15 @@
         Test data was generated by Patefield and Tandy algorithms T1 and T4, and
         also the suggested reference routine T7.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             T1 was rejected if the result was too small compared to <code class="computeroutput"><span class="identifier">atan</span><span class="special">(</span><span class="identifier">a</span><span class="special">)</span></code>
             (ie cancellation),
           </li>
-<li class="listitem">
+<li>
             T4 was rejected if there was no convergence,
           </li>
-<li class="listitem">
+<li>
             Both were rejected if they didn't agree.
           </li>
 </ul></div>
@@ -181,8 +181,8 @@
         The Patefield-Tandy algorithm is accurate to approximately 20 decimal places,
         so for types with greater precision we use:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             A modified version of T1 which folds the calculation of <span class="emphasis"><em>atan(h)</em></span>
             into the T1 series (to avoid subtracting two values similar in magnitude),
             and then accelerates the resulting alternating series using method 1
@@ -191,15 +191,15 @@
             but doesn't always converge, or may become too divergent in the first
             few terms to sum accurately. This is used for <span class="emphasis"><em>ah &lt; 1</em></span>.
           </li>
-<li class="listitem">
+<li>
             A modified version of T2 which is accelerated in the same manner as T1.
             This is used for <span class="emphasis"><em>h &gt; 1</em></span>.
           </li>
-<li class="listitem">
+<li>
             A version of T4 only when both T1 and T2 have failed to produce an accurate
             answer.
           </li>
-<li class="listitem">
+<li>
             Fallback to the Patefiled Tandy algorithm when all the above methods
             fail: this happens not at all for our test data at 100 decimal digits
             precision. However, there is a difficult area when <span class="emphasis"><em>a</em></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers.html b/doc/sf_and_dist/html/math_toolkit/special/powers.html
index 19307c012..d8846168e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logs, Powers, Roots and Exponentials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="expint/expint_i.html" title="Exponential Integral Ei">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expint/expint_i.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="powers/log1p.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers">
+<div class="section math_toolkit_special_powers" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.powers"></a><a class="link" href="powers.html" title="Logs, Powers, Roots and Exponentials">Logs, Powers, Roots and
       Exponentials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
index 15be4ffa1..ec7e83fb0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>cbrt</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="expm1.html" title="expm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sqrt1pm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_cbrt">
+<div class="section math_toolkit_special_powers_cbrt" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.cbrt"></a><a class="link" href="cbrt.html" title="cbrt">cbrt</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
index af3573014..d0ba301ee 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compile Time Power of a Runtime Base</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="hypot.html" title="hypot">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hypot.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sinc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_ct_pow">
+<div class="section math_toolkit_special_powers_ct_pow" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.ct_pow"></a><a class="link" href="ct_pow.html" title="Compile Time Power of a Runtime Base">Compile Time Power
         of a Runtime Base</a>
@@ -99,16 +99,16 @@
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
           type calculation rules</em></span></a>. For example:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               If T is a <code class="computeroutput"><span class="keyword">float</span></code>, the return
               type is a <code class="computeroutput"><span class="keyword">float</span></code>.
             </li>
-<li class="listitem">
+<li>
               If T is a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>,
               the return type is a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
             </li>
-<li class="listitem">
+<li>
               Otherwise, the return type is a <code class="computeroutput"><span class="keyword">double</span></code>.
             </li>
 </ul></div>
@@ -129,12 +129,12 @@
 <p>
           Two cases of errors can occur when using <code class="computeroutput"><span class="identifier">pow</span></code>:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               In case of null base and negative exponent, an <a class="link" href="../../main_overview/error_handling.html#overflow_error">overflow_error</a>
               occurs since this operation is a division by 0 (it equals to 1/0).
             </li>
-<li class="listitem">
+<li>
               In case of null base and null exponent, an <a class="link" href="../../main_overview/error_handling.html#indeterminate_result_error">indeterminate_result_error</a>
               occurs since the result of this operation is indeterminate. Those errors
               follow the <a class="link" href="../../main_overview/error_handling.html" title="Error Handling">general
@@ -147,18 +147,18 @@
           exception. As shown in the link given above, other error handling policies
           can be used:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <code class="computeroutput"><span class="identifier">errno_on_error</span></code>: Sets
               <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
               to <code class="computeroutput"><span class="identifier">ERANGE</span></code> and returns
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">infinity</span><span class="special">()</span></code>.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">ignore_error</span></code>: Returns
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">infinity</span><span class="special">()</span></code>.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">user_error</span></code>: Returns
               the result of <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">user_overflow_error</span></code>:
               this function must be defined by the user.
@@ -169,18 +169,18 @@
           which for this function returns 1 since it's the most commonly chosen result
           for a power of 0. Here again, other error handling policies can be used:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <code class="computeroutput"><span class="identifier">throw_on_error</span></code>: Throws
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span></code>
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">errno_on_error</span></code>: Sets
               <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
               to <code class="computeroutput"><span class="identifier">EDOM</span></code> and returns
               1.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">user_error</span></code>: Returns
               the result of <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">user_indeterminate_result_error</span></code>:
               this function must be defined by the user.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
index 414973e33..bf40bd584 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>expm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="log1p.html" title="log1p">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="log1p.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cbrt.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_expm1">
+<div class="section math_toolkit_special_powers_expm1" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.expm1"></a><a class="link" href="expm1.html" title="expm1">expm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
index 56a162888..b68021b90 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>hypot</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="powm1.html" title="powm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="powm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ct_pow.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_hypot">
+<div class="section math_toolkit_special_powers_hypot" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.hypot"></a><a class="link" href="hypot.html" title="hypot">hypot</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
index 3ed0735f8..42ef6f4b8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>log1p</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../powers.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_log1p">
+<div class="section math_toolkit_special_powers_log1p" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.log1p"></a><a class="link" href="log1p.html" title="log1p">log1p</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
index 04cb2a344..7db13eb64 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>powm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="sqrt1pm1.html" title="sqrt1pm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sqrt1pm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hypot.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_powm1">
+<div class="section math_toolkit_special_powers_powm1" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.powm1"></a><a class="link" href="powm1.html" title="powm1">powm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
index bd73cda14..a29ebc16e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sqrt1pm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="cbrt.html" title="cbrt">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cbrt.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="powm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_sqrt1pm1">
+<div class="section math_toolkit_special_powers_sqrt1pm1" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.sqrt1pm1"></a><a class="link" href="sqrt1pm1.html" title="sqrt1pm1">sqrt1pm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
index d97dbc9ca..bdcc39c44 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="factorials/sf_binomial.html" title="Binomial Coefficients">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="factorials/sf_binomial.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_beta/beta_function.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta">
+<div class="section math_toolkit_special_sf_beta" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_beta"></a><a class="link" href="sf_beta.html" title="Beta Functions">Beta Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
index 4afd714dc..fd509f234 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Beta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_inv_function.html" title="The Incomplete Beta Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ibeta_inv_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_beta_derivative">
+<div class="section math_toolkit_special_sf_beta_beta_derivative" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.beta_derivative"></a><a class="link" href="beta_derivative.html" title="Derivative of the Incomplete Beta Function">Derivative
         of the Incomplete Beta Function</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
index 2e6166c58..07e9d8de5 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="../sf_beta.html" title="Beta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ibeta_function.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_beta_function">
+<div class="section math_toolkit_special_sf_beta_beta_function" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.beta_function"></a><a class="link" href="beta_function.html" title="Beta">Beta</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
index d96fb135a..f0efafef7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="beta_function.html" title="Beta">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="beta_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ibeta_inv_function.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_ibeta_function">
+<div class="section math_toolkit_special_sf_beta_ibeta_function" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.ibeta_function"></a><a class="link" href="ibeta_function.html" title="Incomplete Beta Functions">Incomplete
         Beta Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
index a0d993c6e..99772503c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Incomplete Beta Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_function.html" title="Incomplete Beta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ibeta_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="beta_derivative.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_ibeta_inv_function">
+<div class="section math_toolkit_special_sf_beta_ibeta_inv_function" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function"></a><a class="link" href="ibeta_inv_function.html" title="The Incomplete Beta Function Inverses">The
         Incomplete Beta Function Inverses</a>
@@ -305,8 +305,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a,
               b</em></span> and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or
               <span class="emphasis"><em>q</em></span> and back again. These tests have quite generous
@@ -317,7 +317,7 @@
               enough "information content" in the input to the inverse
               function to get back where you started.
             </li>
-<li class="listitem">
+<li>
               Accuracy checks using high precision test values. These measure the
               accuracy of the result, given exact input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
index 289fa9540..a1b4df768 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_beta/beta_derivative.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_erf/error_function.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf">
+<div class="section math_toolkit_special_sf_erf" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_erf"></a><a class="link" href="sf_erf.html" title="Error Functions">Error Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
index 906c9b065..61e930364 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="../sf_erf.html" title="Error Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_inv.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf_error_function">
+<div class="section math_toolkit_special_sf_erf_error_function" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_erf.error_function"></a><a class="link" href="error_function.html" title="Error Functions">Error Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
index 43f849fa3..51855afb9 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="error_function.html" title="Error Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf_error_inv">
+<div class="section math_toolkit_special_sf_erf_error_inv" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_erf.error_inv"></a><a class="link" href="error_inv.html" title="Error Function Inverses">Error Function
         Inverses</a>
@@ -113,8 +113,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>x</em></span>
               to <span class="emphasis"><em>p</em></span> and back again. These tests have quite generous
               tolerances: in general both the error functions and their inverses
@@ -124,7 +124,7 @@
               enough "information content" in the input to the inverse
               function to get back where you started.
             </li>
-<li class="listitem">
+<li>
               Accuracy checks using high-precision test values. These measure the
               accuracy of the result, given <span class="emphasis"><em>exact</em></span> input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
index 68016cd66..9c8a970b4 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="../special.html" title="Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../special.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_gamma/tgamma.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma">
+<div class="section math_toolkit_special_sf_gamma" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_gamma"></a><a class="link" href="sf_gamma.html" title="Gamma Functions">Gamma Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
index f46620983..11dfc5ae1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Digamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="lgamma.html" title="Log Gamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lgamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_ratios.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_digamma">
+<div class="section math_toolkit_special_sf_gamma_digamma" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.digamma"></a><a class="link" href="digamma.html" title="Digamma">Digamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
index 7415251ac..6d7ffac92 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Gamma Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma_inv.html" title="Incomplete Gamma Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="igamma_inv.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../factorials.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_gamma_derivatives">
+<div class="section math_toolkit_special_sf_gamma_gamma_derivatives" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives"></a><a class="link" href="gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function">Derivative
         of the Incomplete Gamma Function</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
index 04181110e..4f9bc5445 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Ratios of Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="digamma.html" title="Digamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="digamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="igamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_gamma_ratios">
+<div class="section math_toolkit_special_sf_gamma_gamma_ratios" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.gamma_ratios"></a><a class="link" href="gamma_ratios.html" title="Ratios of Gamma Functions">Ratios
         of Gamma Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
index a7f1dbce7..7f5b6de56 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="gamma_ratios.html" title="Ratios of Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="gamma_ratios.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="igamma_inv.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_igamma">
+<div class="section math_toolkit_special_sf_gamma_igamma" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.igamma"></a><a class="link" href="igamma.html" title="Incomplete Gamma Functions">Incomplete Gamma
         Functions</a>
@@ -1010,21 +1010,21 @@
 <a name="math_toolkit.special.sf_gamma.igamma.h5"></a>
           <span><a name="math_toolkit.special.sf_gamma.igamma.references"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.references">References</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               N. M. Temme, A Set of Algorithms for the Incomplete Gamma Functions,
               Probability in the Engineering and Informational Sciences, 8, 1994.
             </li>
-<li class="listitem">
+<li>
               N. M. Temme, The Asymptotic Expansion of the Incomplete Gamma Functions,
               Siam J. Math Anal. Vol 10 No 4, July 1979, p757.
             </li>
-<li class="listitem">
+<li>
               A. R. Didonato and A. H. Morris, Computation of the Incomplete Gamma
               Function Ratios and their Inverse. ACM TOMS, Vol 12, No 4, Dec 1986,
               p377.
             </li>
-<li class="listitem">
+<li>
               W. Gautschi, The Incomplete Gamma Functions Since Tricomi, In Tricomi's
               Ideas and Contemporary Applied Mathematics, Atti dei Convegni Lincei,
               n. 147, Accademia Nazionale dei Lincei, Roma, 1998, pp. 203--237.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
index d72923af9..0bb16cfd5 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma.html" title="Incomplete Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="igamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_derivatives.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_igamma_inv">
+<div class="section math_toolkit_special_sf_gamma_igamma_inv" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.igamma_inv"></a><a class="link" href="igamma_inv.html" title="Incomplete Gamma Function Inverses">Incomplete
         Gamma Function Inverses</a>
@@ -187,8 +187,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a</em></span>
               and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or <span class="emphasis"><em>q</em></span>
               and back again. These tests have quite generous tolerances: in general
@@ -199,7 +199,7 @@
               content" in the input to the inverse function to get back where
               you started.
             </li>
-<li class="listitem">
+<li>
               Accuracy checks using high precision test values. These measure the
               accuracy of the result, given exact input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
index 5786ff3e8..ca010d54b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="tgamma.html" title="Gamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tgamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="digamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_lgamma">
+<div class="section math_toolkit_special_sf_gamma_lgamma" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.lgamma"></a><a class="link" href="lgamma.html" title="Log Gamma">Log Gamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
index d0c7d6766..59b9fb046 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="../sf_gamma.html" title="Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lgamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_tgamma">
+<div class="section math_toolkit_special_sf_gamma_tgamma" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.tgamma"></a><a class="link" href="tgamma.html" title="Gamma">Gamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
index 7be55ec5c..c00562719 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_erf/error_inv.html" title="Error Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_erf/error_inv.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_poly/legendre.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly">
+<div class="section math_toolkit_special_sf_poly" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_poly"></a><a class="link" href="sf_poly.html" title="Polynomials">Polynomials</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
index 422966d08..8dcf9f62e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hermite Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="laguerre.html" title="Laguerre (and Associated) Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="laguerre.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_harm.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_hermite">
+<div class="section math_toolkit_special_sf_poly_hermite" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.hermite"></a><a class="link" href="hermite.html" title="Hermite Polynomials">Hermite Polynomials</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
index 290de0bc9..8a03a812e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laguerre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="legendre.html" title="Legendre (and Associated) Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="legendre.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hermite.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_laguerre">
+<div class="section math_toolkit_special_sf_poly_laguerre" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.laguerre"></a><a class="link" href="laguerre.html" title="Laguerre (and Associated) Polynomials">Laguerre (and
         Associated) Polynomials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
index fc14a2831..03dbd1685 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Legendre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="../sf_poly.html" title="Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="laguerre.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_legendre">
+<div class="section math_toolkit_special_sf_poly_legendre" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.legendre"></a><a class="link" href="legendre.html" title="Legendre (and Associated) Polynomials">Legendre (and
         Associated) Polynomials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
index 0d2432d31..d4b546cdb 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Harmonics</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="hermite.html" title="Hermite Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hermite.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_sph_harm">
+<div class="section math_toolkit_special_sf_poly_sph_harm" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.sph_harm"></a><a class="link" href="sph_harm.html" title="Spherical Harmonics">Spherical Harmonics</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc.html b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
index 5b4a51d63..e25f029e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="powers/ct_pow.html" title="Compile Time Power of a Runtime Base">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="powers/ct_pow.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinc/sinc_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc">
+<div class="section math_toolkit_special_sinc" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sinc"></a><a class="link" href="sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">Sinus Cardinal and Hyperbolic
       Sinus Cardinal Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
index 02932e9a6..4fcf71107 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sinc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinc_pi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinc_overview">
+<div class="section math_toolkit_special_sinc_sinc_overview" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinc_overview"></a><a class="link" href="sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview">Sinus Cardinal
         and Hyperbolic Sinus Cardinal Functions Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
index 5985d4f96..41f4533f4 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc_overview.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinhc_pi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinc_pi">
+<div class="section math_toolkit_special_sinc_sinc_pi" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinc_pi"></a><a class="link" href="sinc_pi.html" title="sinc_pi">sinc_pi</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
index 150c1decd..692e9cf9e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinhc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_pi.html" title="sinc_pi">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc_pi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinhc_pi">
+<div class="section math_toolkit_special_sinc_sinhc_pi" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinhc_pi"></a><a class="link" href="sinhc_pi.html" title="sinhc_pi">sinhc_pi</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas.html b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
index b50621460..27e872e53 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Zeta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi/jacobi_sn.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_zetas">
+<div class="section math_toolkit_special_zetas" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.zetas"></a><a class="link" href="zetas.html" title="Zeta Functions">Zeta Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
index 572d5742b..60facf14f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Riemann Zeta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../zetas.html" title="Zeta Functions">
 <link rel="prev" href="../zetas.html" title="Zeta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../zetas.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../zetas.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../expint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_zetas_zeta">
+<div class="section math_toolkit_special_zetas_zeta" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.zetas.zeta"></a><a class="link" href="zeta.html" title="Riemann Zeta Function">Riemann Zeta Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status.html b/doc/sf_and_dist/html/math_toolkit/status.html
index 9bb9ff048..b495e4b7f 100644
--- a/doc/sf_and_dist/html/math_toolkit/status.html
+++ b/doc/sf_and_dist/html/math_toolkit/status.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Library Status</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="backgrounders/refs.html" title="References">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="backgrounders/refs.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="status/history1.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status">
+<div class="section math_toolkit_status" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.status"></a><a class="link" href="status.html" title="Library Status">Library Status</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/credits.html b/doc/sf_and_dist/html/math_toolkit/status/credits.html
index 04dd3d92b..3501fde05 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/credits.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/credits.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Credits and Acknowledgements</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="issues.html" title="Known Issues, and TODO List">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="issues.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../index/s13.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_credits">
+<div class="section math_toolkit_status_credits" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.credits"></a><a class="link" href="credits.html" title="Credits and Acknowledgements">Credits and Acknowledgements</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index 5f68e3c8e..78c12f142 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="../status.html" title="Library Status">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../status.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="issues.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_history1">
+<div class="section math_toolkit_status_history1" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's New</a>
 </h3></div></div></div>
@@ -36,23 +36,23 @@
 <a name="math_toolkit.status.history1.h0"></a>
         <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
             and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
           </li>
-<li class="listitem">
+<li>
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
           </li>
-<li class="listitem">
+<li>
             Fixed issue in Hankel functions that causes incorrect values to be returned
             for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
-<li class="listitem">
+<li>
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
@@ -65,29 +65,29 @@
 <a name="math_toolkit.status.history1.h1"></a>
         <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
             three namespaces.
           </li>
-<li class="listitem">
+<li>
             Added the Owen's T function and Skew Normal distribution written by Benjamin
             Sobotta: see <a class="link" href="../special/owens_t.html" title="Owen's T function">Owens T</a>
             and skew_normal_distrib.
           </li>
-<li class="listitem">
+<li>
             Added Hankel functions <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>,
             <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_2</a>,
             <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_1</a>
             and <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_2</a>.
           </li>
-<li class="listitem">
+<li>
             Corrected issue <a href="https://svn.boost.org/trac/boost/ticket/6627" target="_top">#6627
             nonfinite_num_put formatting of 0.0 is incorrect</a> based on a patch
             submitted by K R Walker.
           </li>
-<li class="listitem">
+<li>
             Changed constant initialization mechanism so that it is thread safe even
             for user-defined types, also so that user defined types get the full
             precision of the constant, even when <code class="computeroutput"><span class="keyword">long</span>
@@ -95,7 +95,7 @@
             128-bit rational approximations will work with UDT's and do the right
             thing, even though <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code> may be only 64 or 80 bits.
           </li>
-<li class="listitem">
+<li>
             Fixed issue in <code class="computeroutput"><span class="identifier">bessel_jy</span></code>
             which causes Y<sub>8.5</sub>(4&#960;) to yield a NaN.
           </li>
@@ -104,37 +104,37 @@
 <a name="math_toolkit.status.history1.h2"></a>
         <span><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
             (with underscore separator). (issue <a href="https://svn.boost.org/trac/boost/ticket/6199" target="_top">#6199</a>).
           </li>
-<li class="listitem">
+<li>
             Refactored test data and some special function code to improve support
             for arbitary precision and/or expression-template-enabled types.
           </li>
-<li class="listitem">
+<li>
             Added new faster zeta function evaluation method.
           </li>
 </ul></div>
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
-<li class="listitem">
+<li>
             Corrected branch cuts on the complex inverse trig functions, to handle
             signed zeros (issue <a href="https://svn.boost.org/trac/boost/ticket/6171" target="_top">#6171</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed bug in <code class="computeroutput"><span class="identifier">bessel_yn</span></code>
             which caused incorrect overflow errors to be raised for negative <span class="emphasis"><em>n</em></span>
             (issue <a href="https://svn.boost.org/trac/boost/ticket/6367" target="_top">#6367</a>).
           </li>
-<li class="listitem">
+<li>
             Also fixed minor/cosmetic/configuration issues <a href="https://svn.boost.org/trac/boost/ticket/6120" target="_top">#6120</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6191" target="_top">#6191</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>,
@@ -148,50 +148,50 @@
 <a name="math_toolkit.status.history1.h3"></a>
         <span><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
             of these functions. Fixes issue <a href="https://svn.boost.org/trac/boost/ticket/5560" target="_top">#5560</a>
           </li>
-<li class="listitem">
+<li>
             Added an example of using Inverse Chi-Squared distribution for Bayesian
             statistics, provided by Thomas Mang.
           </li>
-<li class="listitem">
+<li>
             Added tests to use improved version of lexical_cast which handles C99
             nonfinites without using globale facets.
           </li>
-<li class="listitem">
+<li>
             Corrected wrong out-of-bound uniform distribution CDF complement values
             <a href="https://svn.boost.org/trac/boost/ticket/5733" target="_top">#5733</a>.
           </li>
-<li class="listitem">
+<li>
             Enabled long double support on OpenBSD (issue <a href="https://svn.boost.org/trac/boost/ticket/6014" target="_top">#6014</a>).
           </li>
-<li class="listitem">
+<li>
             Changed nextafter and related functions to behave in the same way as
             other implementations - so that nextafter(+INF, 0) is a finite value
             (issue <a href="https://svn.boost.org/trac/boost/ticket/5823" target="_top">#5832</a>).
           </li>
-<li class="listitem">
+<li>
             Changed tuple include configuration to fix issue when using in conjunction
             with Boost.Tr1 (issue <a href="https://svn.boost.org/trac/boost/ticket/5934" target="_top">#5934</a>).
           </li>
-<li class="listitem">
+<li>
             Changed class eps_tolerance to behave correctly when both ends of the
             range are zero (issue <a href="https://svn.boost.org/trac/boost/ticket/6001" target="_top">#6001</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed missing include guards on prime.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5927" target="_top">#5927</a>).
           </li>
-<li class="listitem">
+<li>
             Removed unused/undocumented constants from constants.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>).
           </li>
-<li class="listitem">
+<li>
             Fixed missing std:: prefix in nonfinite_num_facets.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5914" target="_top">#5914</a>).
           </li>
-<li class="listitem">
+<li>
             Minor patches for Cray compiler compatibility.
           </li>
 </ul></div>
@@ -199,16 +199,16 @@
 <a name="math_toolkit.status.history1.h4"></a>
         <span><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
           </li>
-<li class="listitem">
+<li>
             Addition of nonfinite facets from Johan Rade, with tests, examples of
             use for C99 format infinity and NaN, and documentation.
           </li>
-<li class="listitem">
+<li>
             Added tests and documentation of changesign from Johan Rade.
           </li>
 </ul></div>
@@ -216,7 +216,7 @@
 <a name="math_toolkit.status.history1.h5"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
@@ -224,14 +224,14 @@
 <a name="math_toolkit.status.history1.h6"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
-<li class="listitem">
+<li>
             Added information about configuration macros.
           </li>
-<li class="listitem">
+<li>
             Added support for mpreal as a real-numbered type.
           </li>
 </ul></div>
@@ -239,16 +239,16 @@
 <a name="math_toolkit.status.history1.h7"></a>
         <span><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
           </li>
-<li class="listitem">
+<li>
             Added inverse gamma distribution and inverse chi_square and scaled inverse
             chi_square.
           </li>
-<li class="listitem">
+<li>
             Editorial revision of documentation, and added FAQ.
           </li>
 </ul></div>
@@ -256,11 +256,11 @@
 <a name="math_toolkit.status.history1.h8"></a>
         <span><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
-<li class="listitem">
+<li>
             Fixed numerical error in the quantile of the Student's T distribution:
             the function was returning garbage values for non-integer degrees of
             freedom between 2 and 3.
@@ -270,7 +270,7 @@
 <a name="math_toolkit.status.history1.h9"></a>
         <span><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
@@ -278,36 +278,36 @@
 <a name="math_toolkit.status.history1.h10"></a>
         <span><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added support for MPFR as a bignum type.
           </li>
-<li class="listitem">
+<li>
             Added some full specializations of the policy classes to reduce compile
             times.
           </li>
-<li class="listitem">
+<li>
             Added logistic and hypergeometric distributions, from Gautam Sewani's
             Google Summer of Code project.
           </li>
-<li class="listitem">
+<li>
             Added Laplace distribution submitted by Thijs van den Berg.
           </li>
-<li class="listitem">
+<li>
             Updated performance test code to include new distributions, and improved
             the performance of the non-central distributions.
           </li>
-<li class="listitem">
+<li>
             Added SSE2 optimised <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos
             approximation</a> code, from Gautam Sewani's Google Summer of Code
             project.
           </li>
-<li class="listitem">
+<li>
             Fixed bug in cyl_bessel_i that used an incorrect approximation for &#957; =
             0.5, also effects the non-central Chi Square Distribution when &#957; = 3, see
             bug report <a href="https://svn.boost.org/trac/boost/ticket/2877" target="_top">#2877</a>.
           </li>
-<li class="listitem">
+<li>
             Fixed minor bugs <a href="https://svn.boost.org/trac/boost/ticket/2873" target="_top">#2873</a>.
           </li>
 </ul></div>
@@ -315,11 +315,11 @@
 <a name="math_toolkit.status.history1.h11"></a>
         <span><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
-<li class="listitem">
+<li>
             Fixed code so that it compiles in GCC's -pedantic mode (bug report <a href="https://svn.boost.org/trac/boost/ticket/1451" target="_top">#1451</a>).
           </li>
 </ul></div>
@@ -327,39 +327,39 @@
 <a name="math_toolkit.status.history1.h12"></a>
         <span><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.history1.h13"></a>
         <span><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Noncentral Chi Squared Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral Beta Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral F Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Noncentral T Distribution.
           </li>
-<li class="listitem">
+<li>
             Added Exponential Integral Functions.
           </li>
-<li class="listitem">
+<li>
             Added Zeta Function.
           </li>
-<li class="listitem">
+<li>
             Added Rounding and Truncation functions.
           </li>
-<li class="listitem">
+<li>
             Added Compile time powers of runtime bases.
           </li>
-<li class="listitem">
+<li>
             Added SSE2 optimizations for Lanczos evaluation.
           </li>
 </ul></div>
@@ -368,30 +368,30 @@
         <span><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Added Policy based framework that allows fine grained control over function
             behaviour.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed default behaviour
             for domain, pole and overflow errors to throw an exception (based on
             review feedback), this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed exception thrown
             when an internal evaluation error occurs to boost::math::evaluation_error.
           </li>
-<li class="listitem">
+<li>
             <span class="bold"><strong>Breaking change:</strong></span> Changed discrete quantiles
             to return an integer result: this is anything up to 20 times faster than
             finding the true root, this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li class="listitem">
+<li>
             Polynomial/rational function evaluation is now customisable and hopefully
             faster than before.
           </li>
-<li class="listitem">
+<li>
             Added performance test program.
           </li>
 </ul></div>
@@ -400,12 +400,12 @@
         <span><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li class="listitem">
+<li>
             Added C# "Distribution Explorer" demo application.
           </li>
 </ul></div>
@@ -414,25 +414,25 @@
         <span><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implemented the main probability distribution and density functions.
           </li>
-<li class="listitem">
+<li>
             Implemented digamma.
           </li>
-<li class="listitem">
+<li>
             Added more factorial functions.
           </li>
-<li class="listitem">
+<li>
             Implemented the Hermite, Legendre and Laguerre polynomials plus the spherical
             harmonic functions from TR1.
           </li>
-<li class="listitem">
+<li>
             Moved Xiaogang Zhang's elliptic integral code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li class="listitem">
+<li>
             Moved Hubert Holin's existing Boost.Math special functions into this
             library and brought them into line with the rest of the code.
           </li>
@@ -442,34 +442,34 @@
         <span><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implement preview release of the statistical distributions.
           </li>
-<li class="listitem">
+<li>
             Added statistical distributions tutorial.
           </li>
-<li class="listitem">
+<li>
             Implemented root finding algorithms.
           </li>
-<li class="listitem">
+<li>
             Implemented the inverses of the incomplete gamma and beta functions.
           </li>
-<li class="listitem">
+<li>
             Rewrite erf/erfc as rational approximations (valid to 128-bit precision).
           </li>
-<li class="listitem">
+<li>
             Integrated the statistical results generated from the test data with
             Boost.Test: uses a database of expected results, indexed by test, floating
             point type, platform, and compiler.
           </li>
-<li class="listitem">
+<li>
             Improved lgamma near 1 and 2 (rational approximations).
           </li>
-<li class="listitem">
+<li>
             Improved erf/erfc inverses (rational approximations).
           </li>
-<li class="listitem">
+<li>
             Implemented Rational function generation (the Remez method).
           </li>
 </ul></div>
@@ -478,23 +478,23 @@
         <span><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
-<li class="listitem">
+<li>
             Generate high quality test data, against which future improvements can
             be judged.
           </li>
-<li class="listitem">
+<li>
             Provide tools for the evaluation of infinite series, continued fractions,
             and rational functions.
           </li>
-<li class="listitem">
+<li>
             Provide tools for testing against tabulated test data, and collecting
             statistics on error rates.
           </li>
-<li class="listitem">
+<li>
             Provide sufficient docs for people to be able to find their way around
             the library.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/issues.html b/doc/sf_and_dist/html/math_toolkit/status/issues.html
index 89453779a..8db1f4aa5 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/issues.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/issues.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Known Issues, and TODO List</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="history1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="credits.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_issues">
+<div class="section math_toolkit_status_issues" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.issues"></a><a class="link" href="issues.html" title="Known Issues, and TODO List">Known Issues, and TODO List</a>
 </h3></div></div></div>
@@ -43,7 +43,7 @@
 <a name="math_toolkit.status.issues.h0"></a>
         <span><a name="math_toolkit.status.issues.tgamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.tgamma">tgamma</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Can the <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos approximation</a>
             be optimized any further? (low priority)
           </li></ul></div>
@@ -52,7 +52,7 @@
         <span><a name="math_toolkit.status.issues.incomplete_beta"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.incomplete_beta">Incomplete
         Beta</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Investigate Didonato and Morris' asymptotic expansion for large a and
             b (medium priority).
           </li></ul></div>
@@ -61,7 +61,7 @@
         <span><a name="math_toolkit.status.issues.inverse_gamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.inverse_gamma">Inverse
         Gamma</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Investigate whether we can skip iteration altogether if the first approximation
             is good enough (Medium Priority).
           </li></ul></div>
@@ -69,7 +69,7 @@
 <a name="math_toolkit.status.issues.h3"></a>
         <span><a name="math_toolkit.status.issues.polynomials"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.polynomials">Polynomials</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             The Legendre and Laguerre Polynomials have surprisingly different error
             rates on different platforms, considering they are evaluated with only
             basic arithmetic operations. Maybe this is telling us something, or maybe
@@ -80,8 +80,8 @@
         <span><a name="math_toolkit.status.issues.elliptic_integrals"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.elliptic_integrals">Elliptic
         Integrals</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Carlson's algorithms are essentially unchanged from Xiaogang Zhang's
             Google Summer of Code student project, and are based on Carlson's original
             papers. However, Carlson has revised his algorithms since then (refer
@@ -89,7 +89,7 @@
             performance and accuracy, we may be able to take advantage of these improvements
             too (Low Priority).
           </li>
-<li class="listitem">
+<li>
             <p>Carlson's algorithms (mainly R<sub>J</sub>) are somewhat prone to internal overflow/underflow
             when the arguments are very large or small. The homogeneity relations:</p>
  <p>R<sub>F</sub>(ka,
@@ -100,27 +100,27 @@
             be used to sidestep trouble here: provided the problem domains can be
             accurately identified. (Medium Priority).</p>
           </li>
-<li class="listitem">
+<li>
             Carlson's R<sub>C</sub> can be reduced to elementary funtions (asin and log), would
             it be more efficient evaluated this way, rather than by Carlson's algorithms?
             (Low Priority).
           </li>
-<li class="listitem">
+<li>
             Should we add an implementation of Carlson's R<sub>G</sub>? It's not required for
             the Legendre form integrals, but some people may find it useful (Low
             Priority).
           </li>
-<li class="listitem">
+<li>
             There are a several other integrals: D(&#966;, k), Z(&#946;, k), &#923;<sub>0</sub>(&#946;, k) and Bulirsch's
             <span class="emphasis"><em>el</em></span> functions that could be implemented using Carlson's
             integrals (Low Priority).
           </li>
-<li class="listitem">
+<li>
             The integrals K(k) and E(k) could be implemented using rational approximations
             (both for efficiency and accuracy), assuming we can find them. (Medium
             Priority).
           </li>
-<li class="listitem">
+<li>
             There is a sub-domain of <a class="link" href="../special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">ellint_3</a>
             that is unimplemented (see the docs for details), currently it's not
             clear how to solve this issue, or if it's ever likely to be an real problem
@@ -158,7 +158,7 @@
         <span><a name="math_toolkit.status.issues.statistical_distributions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.statistical_distributions">Statistical
         distributions</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul type="disc"><li>
             Student's t Perhaps switch to normal distribution as a better approximation
             for very large degrees of freedom?
           </li></ul></div>
@@ -1211,16 +1211,16 @@
 <p>
         Also asked for more than once:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Add support for interpolated distributions, possibly combine with numeric
             integration and differentiation.
           </li>
-<li class="listitem">
+<li>
             Add support for bivariate and multivariate distributions: most especially
             the normal.
           </li>
-<li class="listitem">
+<li>
             Add support for the log of the cdf and pdf: this is mainly a performance
             optimisation since we can avoid some special function calls for some
             distributions by returning the log of the result.
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit.html b/doc/sf_and_dist/html/math_toolkit/toolkit.html
index 96082d2bd..1c4e25aad 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tools and Internal Details</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="constants/FAQ.html" title="FAQs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="constants/FAQ.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="toolkit/internals_overview.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit">
+<div class="section math_toolkit_toolkit" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.toolkit"></a><a class="link" href="toolkit.html" title="Tools and Internal Details">Tools and Internal Details</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
index 60873ae56..fd6e571c9 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Utilities &amp; Tools</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals_overview.html" title="Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internals_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals1/series_evaluation.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1">
+<div class="section math_toolkit_toolkit_internals1" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals1"></a><a class="link" href="internals1.html" title="Utilities &amp; Tools">Utilities &amp; Tools</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
index 0168e4770..a279c0e20 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Continued Fraction Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="series_evaluation.html" title="Series Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="series_evaluation.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rational.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_cf">
+<div class="section math_toolkit_toolkit_internals1_cf" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.cf"></a><a class="link" href="cf.html" title="Continued Fraction Evaluation">Continued Fraction
         Evaluation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
index befe42724..34dda3ffe 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Locating Function Minima: Brent's algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="roots2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tuples.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_minima">
+<div class="section math_toolkit_toolkit_internals1_minima" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.minima"></a><a class="link" href="minima.html" title="Locating Function Minima: Brent's algorithm">Locating Function
         Minima: Brent's algorithm</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
index c2d8ad689..972f42f95 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomial and Rational Function Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="cf.html" title="Continued Fraction Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cf.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="roots.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_rational">
+<div class="section math_toolkit_toolkit_internals1_rational" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.rational"></a><a class="link" href="rational.html" title="Polynomial and Rational Function Evaluation">Polynomial
         and Rational Function Evaluation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
index e0293aac3..a184684a3 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="rational.html" title="Polynomial and Rational Function Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rational.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="roots2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_roots">
+<div class="section math_toolkit_toolkit_internals1_roots" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.roots"></a><a class="link" href="roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder">Root Finding
         With Derivatives: Newton-Raphson, Halley &amp; Schroeder</a>
@@ -67,12 +67,12 @@
 <p>
           These functions all perform iterative root finding using derivatives:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <code class="computeroutput"><span class="identifier">newton_raphson_iterate</span></code>performs
               second order <a class="link" href="roots.html#newton">Newton-Raphson iteration</a>,
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">halley_iterate</span></code> and<code class="computeroutput"><span class="identifier">schroeder_iterate</span></code> perform third order
               <a class="link" href="roots.html#halley">Halley</a> and <a class="link" href="roots.html#schroeder">Schroeder</a>
               iteration.
@@ -130,48 +130,48 @@
 <p>
           When using these functions you should note that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Default max_iter = <code class="computeroutput"><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">uintmax_t</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">)()</span></code> is effectively 'iterate for ever'!.
             </li>
-<li class="listitem">
+<li>
               They may be very sensitive to the initial guess, typically they converge
               very rapidly if the initial guess has two or three decimal digits correct.
               However convergence can be no better than bisection, or in some rare
               cases, even worse than bisection if the initial guess is a long way
               from the correct value and the derivatives are close to zero.
             </li>
-<li class="listitem">
+<li>
               These functions include special cases to handle zero first (and second
               where appropriate) derivatives, and fall back to bisection in this
               case. However, it is helpful if functor F is defined to return an arbitrarily
               small value <span class="emphasis"><em>of the correct sign</em></span> rather than zero.
             </li>
-<li class="listitem">
+<li>
               If the derivative at the current best guess for the result is infinite
               (or very close to being infinite) then these functions may terminate
               prematurely. A large first derivative leads to a very small next step,
               triggering the termination condition. Derivative based iteration may
               not be appropriate in such cases.
             </li>
-<li class="listitem">
+<li>
               If the function is 'Really Well Behaved' (monotonic and has only one
               root) the bracket bounds min and max may as well be set to the widest
               limits like zero and <code class="computeroutput"><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">()</span></code>.
             </li>
-<li class="listitem">
+<li>
               But if the function more complex and may have more than one root or
               a pole, the choice of bounds is protection against jumping out to seek
               the 'wrong' root.
             </li>
-<li class="listitem">
+<li>
               These functions fall back to bisection if the next computed step would
               take the next value out of bounds. The bounds are updated after each
               step to ensure this leads to convergence. However, a good initial guess
               backed up by asymptotically-tight bounds will improve performance no
               end - rather than relying on bisection.
             </li>
-<li class="listitem">
+<li>
               The value of <span class="emphasis"><em>digits</em></span> is crucial to good performance
               of these functions, if it is set too high then at best you will get
               one extra (unnecessary) iteration, and at worst the last few steps
@@ -186,17 +186,17 @@
               final iteration just takes the next value into the zone where f(x)
               becomes inaccurate.
             </li>
-<li class="listitem">
+<li>
               To get the binary digits of accuracy, use policies::get_max_root_iterations&lt;Policy&gt;()).
             </li>
-<li class="listitem">
+<li>
               If you need some diagnostic output to see what is going on, you can
               <code class="computeroutput"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_INSTRUMENT</span></code>
               before the <code class="computeroutput"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">tools</span><span class="special">/</span><span class="identifier">roots</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></code>, and also ensure that display of
               all the possibly significant digits with <code class="computeroutput"> <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;::</span><span class="identifier">max_digits10</span><span class="special">)</span></code>: but be warned, this may produce copious
               output!
             </li>
-<li class="listitem">
+<li>
               Finally: you may well be able to do better than these functions by
               hand-coding the heuristics used so that they are tailored to a specific
               function. You may also be able to compute the ratio of derivatives
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
index cfb6db2e0..879879c5f 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding Without Derivatives: Bisection, Bracket and TOMS748</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="roots.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="minima.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_roots2">
+<div class="section math_toolkit_toolkit_internals1_roots2" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.roots2"></a><a class="link" href="roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">Root Finding
         Without Derivatives: Bisection, Bracket and TOMS748</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
index d0e25f72d..2c460c339 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Series Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="../internals1.html" title="Utilities &amp; Tools">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../internals1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_series_evaluation">
+<div class="section math_toolkit_toolkit_internals1_series_evaluation" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.series_evaluation"></a><a class="link" href="series_evaluation.html" title="Series Evaluation">Series
         Evaluation</a>
@@ -99,14 +99,14 @@
           value of the sum to which the terms of the series should be added. This
           is useful in two situations:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Where the first value of the series has a different formula to successive
               terms. In this case the first value in the series can be passed as
               the last argument and the logic of the function object can then be
               simplified to return subsequent terms.
             </li>
-<li class="listitem">
+<li>
               Where the series is being added (or subtracted) from some other value:
               termination of the series will likely occur much more rapidly if that
               other value is passed as the last argument. For example, there are
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
index 5e6a6f348..6abafa641 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tuples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="minima.html" title="Locating Function Minima: Brent's algorithm">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="minima.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../internals2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_tuples">
+<div class="section math_toolkit_toolkit_internals1_tuples" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.tuples"></a><a class="link" href="tuples.html" title="Tuples">Tuples</a>
 </h4></div></div></div>
@@ -50,17 +50,17 @@
 <p>
           These types and functions are aliases for:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               std::tuple etc when available, otherwise:
             </li>
-<li class="listitem">
+<li>
               std::tr1::tuple etc when available, otherwise:
             </li>
-<li class="listitem">
+<li>
               boost::fusion::tuple etc if the compiler supports it, otherwise:
             </li>
-<li class="listitem">
+<li>
               boost::tuple.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
index 8e9cf4cf7..5631caf84 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing and Development</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals1/tuples.html" title="Tuples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internals1/tuples.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals2/polynomials.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2">
+<div class="section math_toolkit_toolkit_internals2" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals2"></a><a class="link" href="internals2.html" title="Testing and Development">Testing and Development</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
index b611e43cd..12ed5329f 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error and Testing</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="minimax.html" title="Minimax Approximations and the Remez Algorithm">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="minimax.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="test_data.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_error_test">
+<div class="section math_toolkit_toolkit_internals2_error_test" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.error_test"></a><a class="link" href="error_test.html" title="Relative Error and Testing">Relative
         Error and Testing</a>
@@ -60,11 +60,11 @@
 <p>
           In addition the value returned is zero if:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Both <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>v</em></span> are infinite.
             </li>
-<li class="listitem">
+<li>
               Both <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>v</em></span> are denormalised
               numbers or zero.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
index f718e22a9..6f3af82aa 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Minimax Approximations and the Remez Algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="polynomials.html" title="Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="polynomials.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_test.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_minimax">
+<div class="section math_toolkit_toolkit_internals2_minimax" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.minimax"></a><a class="link" href="minimax.html" title="Minimax Approximations and the Remez Algorithm">Minimax Approximations
         and the Remez Algorithm</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
index 8f78f3de8..9e8c4af1e 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="../internals2.html" title="Testing and Development">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../internals2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="minimax.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_polynomials">
+<div class="section math_toolkit_toolkit_internals2_polynomials" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.polynomials"></a><a class="link" href="polynomials.html" title="Polynomials">Polynomials</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
index a74246b25..c386da4c8 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Graphing, Profiling, and Generating Test Data for Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="error_test.html" title="Relative Error and Testing">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_test.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../using_udt.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_test_data">
+<div class="section math_toolkit_toolkit_internals2_test_data" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.test_data"></a><a class="link" href="test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions">Graphing,
         Profiling, and Generating Test Data for Special Functions</a>
@@ -32,16 +32,16 @@
           associated helper functions are designed so that in just a few lines of
           code you should be able to:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               Profile a continued fraction, or infinite series for convergence and
               accuracy.
             </li>
-<li class="listitem">
+<li>
               Generate csv data from a special function that can be imported into
               your favorite graphing program (or spreadsheet) for further analysis.
             </li>
-<li class="listitem">
+<li>
               Generate high precision test data.
             </li>
 </ul></div>
@@ -156,22 +156,22 @@
 <p>
           The functionality of test_data is split into the following parts:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               A functor that implements the function for which data is being generated:
               this is the bit you have to write.
             </li>
-<li class="listitem">
+<li>
               One of more parameters that are to be passed to the functor, these
               are described in fairly abstract terms: give me N points distributed
               like <span class="emphasis"><em>this</em></span> etc.
             </li>
-<li class="listitem">
+<li>
               The class test_data, that takes the functor and descriptions of the
               parameters and computes how ever many output points have been requested,
               these are stored in a sorted container.
             </li>
-<li class="listitem">
+<li>
               Routines to iterate over the test_data container and output the data
               in either csv format, or as C++ source code (as a table using Boost.Array).
             </li>
@@ -354,14 +354,14 @@
 <p>
           The first #define serves two purposes:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               It reduces the file sizes considerably: all those <code class="computeroutput"><span class="keyword">static_cast</span></code>'s
               add up to a lot of bytes otherwise (they are needed to suppress compiler
               warnings when <code class="computeroutput"><span class="identifier">T</span></code> is
               narrower than a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>).
             </li>
-<li class="listitem">
+<li>
               It provides a useful customisation point: for example if we were testing
               a user-defined type that has more precision than a <code class="computeroutput"><span class="keyword">long</span>
               <span class="keyword">double</span></code> we could change it to:
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
index 6c3055ed0..a6902f02b 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="../toolkit.html" title="Tools and Internal Details">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../toolkit.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals_overview">
+<div class="section math_toolkit_toolkit_internals_overview" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals_overview"></a><a class="link" href="internals_overview.html" title="Overview">Overview</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt.html b/doc/sf_and_dist/html/math_toolkit/using_udt.html
index 8d0659f94..b88cd1eb9 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use with User-Defined Floating-Point Types</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="toolkit/internals2/test_data.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="using_udt/use_ntl.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt">
+<div class="section math_toolkit_using_udt" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.using_udt"></a><a class="link" href="using_udt.html" title="Use with User-Defined Floating-Point Types">Use with User-Defined Floating-Point
     Types</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
index c0daf12e0..177f6c448 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Archetypes for Reals and Distributions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="dist_concept.html" title="Conceptual Requirements for Distribution Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_concept.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../policy.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_archetypes">
+<div class="section math_toolkit_using_udt_archetypes" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.archetypes"></a><a class="link" href="archetypes.html" title="Conceptual Archetypes for Reals and Distributions">Conceptual Archetypes
       for Reals and Distributions</a>
@@ -30,11 +30,11 @@
 <p>
         There are a few concept archetypes available:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Real concept for floating-point types.
           </li>
-<li class="listitem">
+<li>
             distribution Concept for statistical distributions.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
index 04199be35..43024b5e3 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Real Number Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="e_float.html" title="e_float Support">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="e_float.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_concept.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_concepts">
+<div class="section math_toolkit_using_udt_concepts" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.concepts"></a><a class="link" href="concepts.html" title="Conceptual Requirements for Real Number Types">Conceptual Requirements
       for Real Number Types</a>
@@ -977,21 +977,21 @@
 <p>
         Note that:
       </p>
-<div class="orderedlist"><ol class="orderedlist" type="1">
-<li class="listitem">
+<div class="orderedlist"><ol type="1">
+<li>
             The functions <code class="computeroutput"><span class="identifier">log_max_value</span></code>
             and <code class="computeroutput"><span class="identifier">log_min_value</span></code> can
             be synthesised from the others, and so no explicit specialisation is
             required.
           </li>
-<li class="listitem">
+<li>
             The function <code class="computeroutput"><span class="identifier">epsilon</span></code>
             can be synthesised from the others, so no explicit specialisation is
             required provided the precision of RealType does not vary at runtime
             (see the header <a href="../../../../../../../boost/math/bindings/rr.hpp" target="_top">boost/math/bindings/rr.hpp</a>
             for an example where the precision does vary at runtime).
           </li>
-<li class="listitem">
+<li>
             The functions <code class="computeroutput"><span class="identifier">digits</span></code>,
             <code class="computeroutput"><span class="identifier">max_value</span></code> and <code class="computeroutput"><span class="identifier">min_value</span></code>, all get synthesised automatically
             from <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span></code>. However, if <code class="computeroutput"><span class="identifier">numeric_limits</span></code> is not specialised for
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
index f06d86e76..7c3c4e5f1 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Distribution Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="concepts.html" title="Conceptual Requirements for Real Number Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="concepts.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="archetypes.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_dist_concept">
+<div class="section math_toolkit_using_udt_dist_concept" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.dist_concept"></a><a class="link" href="dist_concept.html" title="Conceptual Requirements for Distribution Types">Conceptual Requirements
       for Distribution Types</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
index dbef5e7be..907d017ae 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>e_float Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="use_mpfr.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="concepts.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_e_float">
+<div class="section math_toolkit_using_udt_e_float" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.e_float"></a><a class="link" href="e_float.html" title="e_float Support">e_float Support</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
index 89927f5a8..1e6c37b7a 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With MPFR / GMP - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="use_ntl.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="e_float.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_use_mpfr">
+<div class="section math_toolkit_using_udt_use_mpfr" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.use_mpfr"></a><a class="link" href="use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library">Using With MPFR / GMP
       - a High-Precision Floating-Point Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
index 0aa490474..a681ef2ca 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With NTL - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../using_udt.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="use_mpfr.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_use_ntl">
+<div class="section math_toolkit_using_udt_use_ntl" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.use_ntl"></a><a class="link" href="use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library">Using With NTL - a High-Precision
       Floating-Point Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils.html b/doc/sf_and_dist/html/math_toolkit/utils.html
index 286a21a80..4611ee2fc 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating Point Utilities</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="special/owens_t.html" title="Owen's T function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="special/owens_t.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="utils/rounding.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils">
+<div class="section math_toolkit_utils" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.utils"></a><a class="link" href="utils.html" title="Floating Point Utilities">Floating Point Utilities</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
index 57eb7aa7b..345bf8dc3 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Facets for Floating-Point Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="sign_functions.html" title="Sign Manipulation Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sign_functions.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="fp_facets/intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets">
+<div class="section math_toolkit_utils_fp_facets" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.fp_facets"></a><a class="link" href="fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">Facets for Floating-Point
       Infinities and NaNs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
index 5f80192ea..3dc34039a 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="reference.html" title="Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="reference.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="portability.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_examples">
+<div class="section math_toolkit_utils_fp_facets_examples" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.examples"></a><a class="link" href="examples.html" title="Examples">Examples</a>
 </h4></div></div></div>
@@ -57,6 +57,7 @@
 <span class="comment">// with the new locale containing the nonfinite_numput facet.</span>
 <span class="comment">// So the cout output will be "1.#INF on MS platforms</span>
 <span class="comment">// and may be "inf" or other string representation on other platforms.</span>
+
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
index f06505e43..f2e13dfa3 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="reference.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_intro">
+<div class="section math_toolkit_utils_fp_facets_intro" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.intro"></a><a class="link" href="intro.html" title="Introduction">Introduction</a>
 </h4></div></div></div>
@@ -124,6 +124,7 @@
 <span class="comment">// with the new locale containing the nonfinite_numput facet.</span>
 <span class="comment">// So the cout output will be "1.#INF on MS platforms</span>
 <span class="comment">// and may be "inf" or other string representation on other platforms.</span>
+
 </pre>
 <p>
         </p>
@@ -339,23 +340,23 @@
           NaN fprintf</a>. That implementation specifies for Binary Floating
           Point NANs:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               A NaN ordinal sequence is a left-parenthesis character '(', followed
               by a digit sequence representing an integer n, where 1 &lt;= n &lt;=
               INT_MAX-1, followed by a right-parenthesis character ')'.
             </li>
-<li class="listitem">
+<li>
               The integer value, n, is determined by the fraction bits of the NaN
               argument value as follows:
             </li>
-<li class="listitem">
+<li>
               For a signalling NaN value, NaN fraction bits are reversed (left to
               right) to produce bits (right to left) of an even integer value, 2*n.
               Then formatted output functions produce a (signalling) NaN ordinal
               sequence corresponding to the integer value n.
             </li>
-<li class="listitem">
+<li>
               For a quiet NaN value, NaN fraction bits are reversed (left to right)
               to produce bits (right to left) of an odd integer value, 2*n-1. Then
               formatted output functions produce a (quiet) NaN ordinal sequence corresponding
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
index 76c457042..dc1df4357 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Portability</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="examples.html" title="Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="examples.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rationale.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_portability">
+<div class="section math_toolkit_utils_fp_facets_portability" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.portability"></a><a class="link" href="portability.html" title="Portability">Portability</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
index ac9360cf9..a9df3e892 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Design Rationale</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="portability.html" title="Portability">
@@ -22,12 +22,12 @@
 <div class="spirit-nav">
 <a accesskey="p" href="portability.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../next_float.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_rationale">
+<div class="section math_toolkit_utils_fp_facets_rationale" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.rationale"></a><a class="link" href="rationale.html" title="Design Rationale">Design Rationale</a>
 </h4></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               The flags are implemented as a const data member of the facet. Facets
               are reference counted, and locales can share facets. Therefore changing
               the flags of a facet would have effects that are hard to predict. An
@@ -38,7 +38,7 @@
               file would have to be added to the library. It was judged be more desirable
               to have a headers only library, than to have mutable flags and manipulators.
             </li>
-<li class="listitem">
+<li>
               The facet <code class="computeroutput"><span class="identifier">nonfinite_num_put</span></code>
               throws an exception when the <code class="computeroutput"><span class="identifier">trap_infinity</span></code>
               or <code class="computeroutput"><span class="identifier">trap_nan</span></code> flag is
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
index aae5801ac..b2866fb00 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="examples.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_reference">
+<div class="section math_toolkit_utils_fp_facets_reference" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.reference"></a><a class="link" href="reference.html" title="Reference">Reference</a>
 </h4></div></div></div>
@@ -262,17 +262,17 @@
           and <code class="computeroutput"><span class="identifier">nonfinite_num_get</span></code> take
           an optional bit flags argument. There are four different bit flags:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               legacy
             </li>
-<li class="listitem">
+<li>
               signed_zero
             </li>
-<li class="listitem">
+<li>
               trap_infinity
             </li>
-<li class="listitem">
+<li>
               trap_nan
             </li>
 </ul></div>
@@ -364,23 +364,23 @@
 </tr>
 </tbody>
 </table></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               The numbers can be of type <code class="computeroutput"><span class="keyword">float</span></code>,
               <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
             </li>
-<li class="listitem">
+<li>
               The facet is case-insensitive.
             </li>
-<li class="listitem">
+<li>
               An optional <code class="computeroutput"><span class="special">+</span></code> sign can
               be used with the positive values.
             </li>
-<li class="listitem">
+<li>
               The dots in <code class="computeroutput"><span class="identifier">nan</span><span class="special">(...)</span></code>
               stand for an arbitrary string.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">one</span></code> stands for any
               string that <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">num_get</span></code> parses as the number <code class="computeroutput"><span class="number">1</span></code>, typically "1.#INF", "1.QNAN"
               but also "000001.#INF"...
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
index 3c1ad40cc..4d8a266b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Classification: Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="rounding/modf.html" title="Integer and Fractional Part Splitting (modf)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rounding/modf.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sign_functions.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fpclass">
+<div class="section math_toolkit_utils_fpclass" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.fpclass"></a><a class="link" href="fpclass.html" title="Floating-Point Classification: Infinities and NaNs">Floating-Point Classification:
       Infinities and NaNs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
index 97ebdcdf4..ddf22def3 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fp_facets/rationale.html" title="Design Rationale">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="fp_facets/rationale.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="next_float/nextafter.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float">
+<div class="section math_toolkit_utils_next_float" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.next_float"></a><a class="link" href="next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">Floating-Point Representation
       Distance (ULP), and Finding Adjacent Floating-Point Values</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
index 28bcf19b4..f84c015d4 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_distance.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../extern_c.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_advance">
+<div class="section math_toolkit_utils_next_float_float_advance" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_advance"></a><a class="link" href="float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance">Advancing
         a Floating Point Value by a Specific Representation Distance (ULP) float_advance</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
index 23f75e1d8..031477850 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_prior.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_advance.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_distance">
+<div class="section math_toolkit_utils_next_float_float_distance" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_distance"></a><a class="link" href="float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance">Calculating
         the Representation Distance Between Two Floating Point Values (ULP) float_distance</a>
@@ -64,16 +64,16 @@
 <p>
           Note that
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">a</span><span class="special">,</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns 0.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">float_next</span><span class="special">(</span><span class="identifier">a</span><span class="special">),</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns 1.
             </li>
-<li class="listitem">
+<li>
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">float_prior</span><span class="special">(</span><span class="identifier">a</span><span class="special">),</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns -1.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
index 61139d7dd..1170346bb 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Greater Representable Value (float_next)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nextafter.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_prior.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_next">
+<div class="section math_toolkit_utils_next_float_float_next" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_next"></a><a class="link" href="float_next.html" title="Finding the Next Greater Representable Value (float_next)">Finding the
         Next Greater Representable Value (float_next)</a>
@@ -57,7 +57,7 @@
 <p>
           Has the same effect as
         </p>
-<pre class="programlisting"><span class="identifier">nextafter</span><span class="special">(</span><span class="identifier">val</span><span class="special">,</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">());</span>
+<pre class="programlisting"><span class="identifier">nextafter</span><span class="special">(</span><span class="identifier">val</span><span class="special">,</span> <span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">)());</span>
 </pre>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
index 594b70bfa..8ca93ac9a 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Smaller Representable Value (float_prior)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_next.html" title="Finding the Next Greater Representable Value (float_next)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_next.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_distance.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_prior">
+<div class="section math_toolkit_utils_next_float_float_prior" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_prior"></a><a class="link" href="float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)">Finding
         the Next Smaller Representable Value (float_prior)</a>
@@ -57,7 +57,7 @@
 <p>
           Has the same effect as
         </p>
-<pre class="programlisting"><span class="identifier">nextafter</span><span class="special">(</span><span class="identifier">val</span><span class="special">,</span> <span class="special">-</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">());</span>  <span class="comment">// Note most negative value -max.</span>
+<pre class="programlisting"><span class="identifier">nextafter</span><span class="special">(</span><span class="identifier">val</span><span class="special">,</span> <span class="special">-(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">)());</span>  <span class="comment">// Note most negative value -max.</span>
 </pre>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
index dd6c8d67f..e0c60c4c4 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Representable Value in a Specific Direction (nextafter)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../next_float.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_next.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_nextafter">
+<div class="section math_toolkit_utils_next_float_nextafter" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.nextafter"></a><a class="link" href="nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)">Finding the
         Next Representable Value in a Specific Direction (nextafter)</a>
@@ -74,6 +74,27 @@
           If there is no such value in the direction of <span class="emphasis"><em>y</em></span> then
           returns an <a class="link" href="../../main_overview/error_handling.html#overflow_error">overflow_error</a>.
         </p>
+<div class="warning"><table border="0" summary="Warning">
+<tr>
+<td rowspan="2" align="center" valign="top" width="25"><img alt="[Warning]" src="../../../../../../../../doc/src/images/warning.png"></td>
+<th align="left">Warning</th>
+</tr>
+<tr><td align="left" valign="top"><p>
+            The template parameter FTP must be a floating-point type. An integer
+            type, for example, will produce an unhelpful error message.
+          </p></td></tr>
+</table></div>
+<div class="tip"><table border="0" summary="Tip">
+<tr>
+<td rowspan="2" align="center" valign="top" width="25"><img alt="[Tip]" src="../../../../../../../../doc/src/images/tip.png"></td>
+<th align="left">Tip</th>
+</tr>
+<tr><td align="left" valign="top"><p>
+            Nearly always, you just want the next or prior representable value, so
+            instead use <code class="computeroutput"><span class="identifier">float_next</span></code>
+            or <code class="computeroutput"><span class="identifier">float_prior</span></code> below.
+          </p></td></tr>
+</table></div>
 <h5>
 <a name="math_toolkit.utils.next_float.nextafter.h2"></a>
           <span><a name="math_toolkit.utils.next_float.nextafter.examples___nextafter"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.examples___nextafter">Examples
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
index 1e5520248..4aaee28cd 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Truncation and Integer Conversion</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="../utils.html" title="Floating Point Utilities">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../utils.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rounding/round.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding">
+<div class="section math_toolkit_utils_rounding" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.rounding"></a><a class="link" href="rounding.html" title="Rounding Truncation and Integer Conversion">Rounding Truncation and
       Integer Conversion</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
index c57c43ac3..4d2d3734e 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Integer and Fractional Part Splitting (modf)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="trunc.html" title="Truncation Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="trunc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../fpclass.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_modf">
+<div class="section math_toolkit_utils_rounding_modf" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.modf"></a><a class="link" href="modf.html" title="Integer and Fractional Part Splitting (modf)">Integer and Fractional
         Part Splitting (modf)</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
index 92510699b..0b63fda6e 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../rounding.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="trunc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_round">
+<div class="section math_toolkit_utils_rounding_round" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.round"></a><a class="link" href="round.html" title="Rounding Functions">Rounding Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
index bf2a6425b..10f9317c4 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Truncation Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="round.html" title="Rounding Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="round.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="modf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_trunc">
+<div class="section math_toolkit_utils_rounding_trunc" lang="en">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.trunc"></a><a class="link" href="trunc.html" title="Truncation Functions">Truncation Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
index 3a75c1853..c228b9aa7 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sign Manipulation Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fpclass.html" title="Floating-Point Classification: Infinities and NaNs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="fpclass.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="fp_facets.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_sign_functions">
+<div class="section math_toolkit_utils_sign_functions" lang="en">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.sign_functions"></a><a class="link" href="sign_functions.html" title="Sign Manipulation Functions">Sign Manipulation
       Functions</a>
@@ -159,23 +159,23 @@
 <p>
         The library supports the following binary floating-point formats:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             IEEE 754 single precision
           </li>
-<li class="listitem">
+<li>
             IEEE 754 double precision
           </li>
-<li class="listitem">
+<li>
             IEEE 754 extended double precision with 15 exponent bits
           </li>
-<li class="listitem">
+<li>
             Intel extended double precision
           </li>
-<li class="listitem">
+<li>
             PowerPC extended double precision
           </li>
-<li class="listitem">
+<li>
             Motorola 68K extended double precision
           </li>
 </ul></div>
@@ -186,14 +186,14 @@
 <p>
         The main portability issues are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Unsupported floating point formats
           </li>
-<li class="listitem">
+<li>
             The library depends on the header boost/detail/endian.hpp
           </li>
-<li class="listitem">
+<li>
             Code such as <code class="computeroutput"><span class="preprocessor">#if</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">__ia64</span><span class="special">)</span> <span class="special">||</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">__ia64__</span><span class="special">)</span>
             <span class="special">||</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">_M_IA64</span><span class="special">)</span></code> is used to determine the processor type.
           </li>
@@ -201,38 +201,38 @@
 <p>
         The library has passed all tests on the following platforms:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
-<li class="listitem">
+<div class="itemizedlist"><ul type="disc">
+<li>
             Win32 / MSVC 7.1 / 10.0 / x86
           </li>
-<li class="listitem">
+<li>
             Win32 / Intel C++ 7.1, 8.1, 9.1 / x86
           </li>
-<li class="listitem">
+<li>
             Mac OS X / GCC 3.3, 4.0 / ppc
           </li>
-<li class="listitem">
+<li>
             Linux / Intel C++ 9.1 / x86, ia64
           </li>
-<li class="listitem">
+<li>
             Linux / GCC 3.3 / x86, x64, ia64, ppc, hppa, mips, m68k
           </li>
-<li class="listitem">
+<li>
             Linux / GCC 3.4 / x64
           </li>
-<li class="listitem">
+<li>
             HP-UX / aCC, GCC 4.1 / ia64
           </li>
-<li class="listitem">
+<li>
             HP-UX / aCC / hppa
           </li>
-<li class="listitem">
+<li>
             Tru64 / Compaq C++ 7.1 / alpha
           </li>
-<li class="listitem">
+<li>
             VMS / HP C++ 7.1 / alpha (in IEEE floating point mode)
           </li>
-<li class="listitem">
+<li>
             VMS / HP C++ 7.2 / ia64 (in IEEE floating point mode)
           </li>
 </ul></div>

From 69ba66929d983d68d6acf8a8f27fd0c35e3eeb8e Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 1 Aug 2012 16:32:48 +0000
Subject: [PATCH 074/115] Rebuilt after edits to quiet nags.

[SVN r79834]
---
 test/jacobi_elliptic.ipp       |  805 ++++----
 test/jacobi_elliptic_small.ipp | 3367 ++++++++++++++++----------------
 test/jacobi_large_phi.ipp      |  605 +++---
 test/jacobi_near_1.ipp         |  685 +++----
 test/owens_t_T7.hpp            |   14 +-
 test/owens_t_large_data.ipp    | 1313 ++++++-------
 test/table_type.hpp            |    6 +
 test/test_constants.cpp        |  540 ++---
 8 files changed, 3686 insertions(+), 3649 deletions(-)

diff --git a/test/jacobi_elliptic.ipp b/test/jacobi_elliptic.ipp
index dcaae4f5b..a8138804c 100644
--- a/test/jacobi_elliptic.ipp
+++ b/test/jacobi_elliptic.ipp
@@ -1,406 +1,413 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
 #ifndef SC_
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 400> jacobi_elliptic = {{
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7384321813508780300050309993112921610348339609531096226291156957843807163438391463300771570266454611e-02), SC_(9.9524685071841496279438927849850673342525676921414792528840427410727111940782381944976305408868157855e-01), SC_(9.9995488439733316729114394585903874689886199946693440341361736436672692239264636048488084336908171547e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7383306026428126815811673852101862643417212675894886262329096942831342806175591481538515201116435095e-02), SC_(9.9524695011206291426731901545274769005867525867705503210833924341584688692109569818882782443312019870e-01), SC_(9.9992353321916073154296514614318371763529995049379965142148455053362169878708374701587696243287582131e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7382963663268679354766311462039914384149178492941126840831062817834448292082576674044335924290112792e-02), SC_(9.9524698361168545268757042933526662768772514619668023376490370653166168736869277815425438301697322693e-01), SC_(9.9991296657753407444565165371686075323189094367991128619066744668429579140503359966446931860569605749e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7380331287488173017819681812505333548000401340832607031998520409371778408842832201970632399407455377e-02), SC_(9.9524724118097360944629737689090579536626111956092105184429209919209960381948277540779135011872980164e-01), SC_(9.9983172185713251267253025953154802657840786163407200767760200375372426265381549093953869220602182213e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7378277454797060918439287025630752988524259325176347053163180340804501139998370882347991305783292950e-02), SC_(9.9524744213684697238369251137951559191374873239697065458847170083807556278595809556474002748294261664e-01), SC_(9.9976833370589598055738289274893465677056797771478451409770833086130339040015264801585644093126658918e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7373867428466078827183319249605829662038878958674322241785141561706308176062148140500575389736858636e-02), SC_(9.9524787361843859046684503694959443606213073331077397309037690642929126741546581484860725317608308903e-01), SC_(9.9963222736499384529570421859460465646281312249068720158613197297025393833765853405888603462853042983e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7371193424879810007588652514672604171038551577576512840133215162813719206019907024377008226545048940e-02), SC_(9.9524813523614031580155154272347701177066765446592058958809789667054121097494545539509044453284397477e-01), SC_(9.9954970099303609847458849068667534444745484953685258900209171332658289031259888119908884757012452532e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339839179579928018704143000418077269746964304983646252493319558842047662986337736134976401214155303e-02), SC_(9.9525120231451793830985245843366966203733236112111860397852232906222180662225991758767056042339001978e-01), SC_(9.9858209994199781278941437194680143132324188699653873991712233555081338659514668305299268048007246328e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339782204735098983141505623993711911459001259399602837752570540694687172295574882766475269842999767e-02), SC_(9.9525120788690065078512180252804658575870883738949865086421010712034580246577640951605540994760241665e-01), SC_(9.9858034179693371185530389839478102909306909444244139828444148460849700760700112751223062617432481898e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7324357382337915060878514538001614103127959113855749132567239992517451675127438717163091023277436887e-02), SC_(9.9525271637916917939363212827434662588809382803755724970123962674618546815060076204600270615937503766e-01), SC_(9.9810437384215507531192865121492102169160078954931664380383811419406897938852089977538372535612829971e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7283832207787332968350504435429144214762136106042661009244142576287985290132328716551768340406726525e-02), SC_(9.9525667844580027212519964525662529454780451004601160492220566958669619783126116364988358493401101876e-01), SC_(9.9685402331179302384119860067365790061187418556554456085008029417476701630546266620873973439295183575e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7278693925629101473730435341228310212032309563196883073408404976412708107672325578164629264874000079e-02), SC_(9.9525718068654182996379555937806239819599280949500315783758413223431440712177599882842080674201603958e-01), SC_(9.9669550352317052980773857626559666269204531893591114427801701253901312521428606453243059354958930545e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7259775696151969231560088118671897900432100312079923769575924893086166745621797945635252162042457459e-02), SC_(9.9525902961567457799459980362930626346578307070578660454715450064990786754293178291486280639555469960e-01), SC_(9.9611189149631570780194584866472514410147478802889450853381129958809506344781648993683324004393139400e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7257657583072734398564817378715512213597927085867646425816327114748354915967246517590740628001648382e-02), SC_(9.9525923660192864077140433651715283184822491030430309366345862602952814976707227038950564349076111474e-01), SC_(9.9604655229407085613020817827545499990274574505860169796764685614255261186781008745763895029260399934e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7244982770042818904024531685011575954627230233210286803989361976045451794730571449048456332621323951e-02), SC_(9.9526047511495907655064681291117857597207801050777388462844588407020878200858505148516677103386126487e-01), SC_(9.9565557382340077224630623621638890196227919522504229996558938083078176693734660018540050675794907254e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7242804401238330394641034407571773598415791334970660265829118621816630813903078372035638501402854060e-02), SC_(9.9526068795676969770830147652098548970870591187020705631353682973051952503866517509360167878496802699e-01), SC_(9.9558838001891729294499891780505516968777413390971340214047171239353816575095609120301571391073133445e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241971830040626580775446834986136249520903646682302901559733248423563672355475550286992004247011330e-02), SC_(9.9526076930350549471991585281853568963609976679114746406156151825336912211360294679020458186631077546e-01), SC_(9.9556269875012748079193459899059614648026964684907523159920139031085488131527377860967239854162520648e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241623119621507768675533305231494633519052635102622629454283243024320020666848207623354683904466225e-02), SC_(9.9526080337420175720684817572609318291152213025067248310909549916814881246189911074085103017210067969e-01), SC_(9.9555194254819173899689090341202623861942977239356687223773368135903981199872362824922639858352857970e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7234391800827738968992450665433357666742411135127401009733638701177282347102378993477236969678654384e-02), SC_(9.9526150988125885796360273996610273175186092020643789825948701988318876024022145047763437281682892141e-01), SC_(9.9532889129818059354033929751614120883992975273268479379992266644335702830351636902588795874617070406e-01) }}, 
-      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7233298644478973403186335285900151115960047949746687839215967221911192031090096952634390287961810058e-02), SC_(9.9526161667910893238555566309439694986630762455664353906763841267218133910312675011879044026031301748e-01), SC_(9.9529517329166101513341571318056995313554164948688445541889776316051021077409476762097381272562596493e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2664257541417004306368951282691748727550124386720100600608750546318698226257203720501683038955900435e-01), SC_(9.9194841503601700817490236765031671061294384597914801836296273830499788073745688271122867056931693804e-01), SC_(9.9992370169081134090096139778728212576933539830520415345599126533770335253944052333509204238907245252e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2664034438368367615558599657163363971530646734795711968270194977547712684218447066591858350732790914e-01), SC_(9.9194869987030175974065452521412422683585122017884833703172127477318391160839598306916141357487061604e-01), SC_(9.9987068186822403724749028083081518011247091434035237209533262760757214065053721683798188881413986251e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663959243421258905813608345822828017922530244400625498512136982817465216522876223180316746892978949e-01), SC_(9.9194879587007742159475715284033058520863291944391982961636532662432995118718631907184665515795900253e-01), SC_(9.9985281208317985060971531909892334434677570476838685775408615707510438112357380797799157313711172762e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663381084916491805090059492100784238269531877861315216778816447532202573932684348672955289435329564e-01), SC_(9.9194953397328531710160500722460026622655952036103040094265110799584619676852721018077456040008038541e-01), SC_(9.9971541642789849558372993501158595197975574212963933886048158773290926889665199945423225402810274253e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2662929998242081571139218814069795892923025976302653342009659020548480739650785177125529517333216777e-01), SC_(9.9195010982708302717556304478333609322185594815599681184080622604103482677714560248637311499973443224e-01), SC_(9.9960822036141720568423059443779597670253897270187040517610329946323987386528311228454125508327135443e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661961429460418896967396810246571405727207422895958972385864065275488877136482238636675755124590557e-01), SC_(9.9195134622414100866733580145832318164333662539872220791472939170731476462823729405537088602256531729e-01), SC_(9.9937805532816590734549896953199729957319400587793257255984019593010016180390682729079027380693079026e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661374149642430498275814078314106907940053959163726876931088942592173877800165066908556638658111681e-01), SC_(9.9195209585154697731347941628428426390274881177960013587295374143129739974658168687491437531765414110e-01), SC_(9.9923850109148547626583577239570508951580732513750278611967550553394336805805481340265773352381893379e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654488424423158028146538144364661933525780622463738133669996961977781584193025131615978691374736521e-01), SC_(9.9196088243015612875932298709053672424734467141780120825856707350305433097042525294321552164863047109e-01), SC_(9.9760245654598811811584699102546894291904546191886429980627001499665291127151607954102898970245409851e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654475912933657371715784577955371713950703838798566033558563166548518653854245032696681907807858998e-01), SC_(9.9196089839111006557460998819888205150549888102742495979786588774847517740582706614262145998016077843e-01), SC_(9.9759948415480573100107351286434486993251335277288542659411034077442010567990044154536613504939145113e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2651088778028249529681324961472643930079008980008330443355801794393510519029990510797116683182423634e-01), SC_(9.9196521878191110759219578926460974418887553288384632411906981490130493843683671418532806952146307632e-01), SC_(9.9679483689080146267036555206087036941264673152290486533337176224825544066841611926466991550562261874e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2642190862830527580721215526505229730209030323519852184974507764030465101007745564782832625354258426e-01), SC_(9.9197656273662858755859536262180938253203297732542725317281233590840843833734141008855041566100980432e-01), SC_(9.9468147004035723310154343069206567712485541810261085505258701220192600870722139834124181369745440365e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2641062779058421570460511065537410136170983657735378675244278309981837665101907468118588301864017788e-01), SC_(9.9197800035161585107950888704067358591074934045565763068610700126705898581352101079650398461144515141e-01), SC_(9.9441357947410335444584081726543013089369655154563276876730738364115365115945214421916656677513127714e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636909579190592105840772186634053855349665235538976974328031718322404357760490206890129340398145436e-01), SC_(9.9198329201087661526570442454915583057671389462271501447012368719319859755566546725291094557801848466e-01), SC_(9.9342738693000332599023435146912056910259930440443406932062169067850277571529149341681342988839858382e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636444600483454929809127650268940119326928490721071275191947418049108665734760052441701951562321976e-01), SC_(9.9198388433779066797744876757243919372651978497089148515009099094125826299863226947736370553030004936e-01), SC_(9.9331698429837425360137946605738697988644994627479783349201698499483352546906337696828993453198700348e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633662245544303531719706451224656938088018551336847850918095777656808440418945955176998974002039419e-01), SC_(9.9198742826033377437823497104917645079765256177257169457781597834796787192740582416312249294742280701e-01), SC_(9.9265638818123717829044416267324424208436635214457530159464907190816190360604911936503335242971313706e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633184067787117083347366979634799834393108210376717864379715524888076823028318808344928893828596585e-01), SC_(9.9198803724185150828250582980593063042679670221557857339102660580508587204564758906924039446639017382e-01), SC_(9.9254286360607095310872869643825082215490324697349858219115342380174729398452659970029364958049644953e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633001309656437482138428320121532543634522262273343831850781936735439680488083844595421989351804066e-01), SC_(9.9198826998660718716837813804502039249483935740565168392192363791315425400298946293811987436525091633e-01), SC_(9.9249947531299439702698295127464023422759266902968622218955461594085751552138129781542248325997359130e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2632924764235816731122490282788085050476197822831510526557353497849620409416563257619528664279583130e-01), SC_(9.9198836746713705777141680982103677818496328716939109700349370063712332759617804108545679620324882243e-01), SC_(9.9248130287295519744310865030952607670744265802403537347802822028594500474500607852951661534106741075e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631337441785326687816634005477747453164660541828162776424733100301553637815563590107827363665848737e-01), SC_(9.9199038878568536858418121802450500485198240142002220024192700917283352293061580769708240953851525272e-01), SC_(9.9210447114215378460735781102561770935245345554665212827381606721877666899124939323242771637869862343e-01) }}, 
-      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631097490742989492657063944430274528211968079074595010518144227487275486133207409344783969804883908e-01), SC_(9.9199069432023132030724337389389222909214633265360595954651526035596677698452115639274936117462678109e-01), SC_(9.9204750824490307674819232713512953979951089427971007026054590889954850519860270336808200548690138901e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3505906957854976487019467229150809299318994437628105664808750542677436676111732863997438626947793430e-01), SC_(9.9083754860450078395332681477647907903642750464099497421905382162419258175583803075318058079728369191e-01), SC_(9.9991322288071247194195204891653593075842464302209725187751044432311136062342207945950982768236536585e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505636471649210372603198422461956650248783568616264379949905080830384864418695971926895389672075266e-01), SC_(9.9083791729503663901050275565174316583124095890337567827942102794837398209846047692450885437410150910e-01), SC_(9.9985292148901205467810449327038587744280341027642623486742152766298960207302364016802381421894872186e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505545306702043324555247360993267218152563908287211742085132195375578775329170689622874882692407421e-01), SC_(9.9083804155717691189280521944749172668102641028654697238445838592256772810050311373624809701571899797e-01), SC_(9.9983259755816988650741468172676291742309735190889277059133765868842785460233762823103667649992172288e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504844359527710271421527734139016831004439520985972915688817561116621544183023138860891351026536269e-01), SC_(9.9083899695283151430767142615710266889023172523613911873972859255494532949124882527713027148994917091e-01), SC_(9.9967633321925125060065709538611712355608318330552064140177150622272431910857883885592327269685959150e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504297473257173875471819102320292659475059993694916993825457206771827329180416622176168121018029783e-01), SC_(9.9083974232737454873736188425996276677442026397246869439168189866777079392887025814578836333803069333e-01), SC_(9.9955441647276913066801367472567078396542980367428451621363490179554166790416332918254803717100398131e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3503123209571208309363420689950731116982605531298413808499070898093452268543670766437579056569141833e-01), SC_(9.9084134267738038050957477136668274555739381574666904146465394636521539120180597541097029906956114518e-01), SC_(9.9929264603467677351450162743852392690540061085831323090957515452329013442250362757056746876653781443e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3502411212508212376952373835067574915279745260836873262492709373071630554211876591297721702778959691e-01), SC_(9.9084231295642257235957756239166010258356457850169518192411961653264629445989143219869838177725648101e-01), SC_(9.9913393003649550818161042129707375183438189378349987392384398541248301402040108040099627017157786572e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494063393531688685189672787730371372304351081922879121972752483013846971164990658159252018785670550e-01), SC_(9.9085368511861265852603894538994285296494825125674598030544377888683597727115843604773942558265971424e-01), SC_(9.9727331884454411201298964238842324037440988940893185806909188329933516194285753882038200949518729618e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494048225706637862451725568680331469399277471972125123717115147463127823521362287219487127858824550e-01), SC_(9.9085370577509087391361033622885993099888051152615830483178373490291403040576652084310648551294729353e-01), SC_(9.9726993858062915563755561920401451474696518575466389795134153908170245585822598399918740623751537952e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3489942004583462344121895006728197036775770230702790778385499483882626759432853510849681117183885112e-01), SC_(9.9085929701007371219201469868355260494070513245456121257345888724705987699314688550077102623601479180e-01), SC_(9.9635489376482160735399354751961369470671029163998517793229466128340958374134582010970709972492125902e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3479155468769529785824989553678949935421476984186554822956711375215160274791840110515300162114622010e-01), SC_(9.9087397623758090489855479898674509914766999176876305224298739636032678469300289451325464647024533775e-01), SC_(9.9395172955318900862818177587138758473751411180028969893594909441640672928704131263937731193468478648e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3477787985804195551290062061667312473352758786187465898353053105051583790362022233154294630345474410e-01), SC_(9.9087583636950760418641691826412344110863951784909240931531476244987070334260239220655853598818344608e-01), SC_(9.9364712044063046563119875727296706821176953323619589918533456022336596547248767494448174026190982665e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472753484327469036613657994931135857946828796319703180123987490003848234874864543550820058070908682e-01), SC_(9.9088268294236235696243337297551772665412284539794608780701996422590496148845012930186144486571377190e-01), SC_(9.9252578636742026017634289940072300165156668087356160987645005444477962543868246708950979315854791149e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472189845836226732720523076066697064609012193688383728787822345544093108047285712580988910864658388e-01), SC_(9.9088344928945842522308034863080449654517680499896121562430259522989416864005471012960172138527884036e-01), SC_(9.9240025794020559003071175074148167658660780947701859364792845954964336615526416541307074915126550053e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468817160339658757349641819431933783491972524438144267894252921514719208124518247409902880367942710e-01), SC_(9.9088803425519979033017291630590407430230016012424692571907886895450418899602865278685400092707306690e-01), SC_(9.9164916930077531091711182978835510066320287574729076345931503999726269262053389065942152141429692688e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468237533613298415352213465915304823291622515298740593955406528805793153167536525902264345087161272e-01), SC_(9.9088882210559676776361722252831893991697501702057892993330154712321749747908070008813558991280374984e-01), SC_(9.9152009566466638608392331206960239508771721884430969107326748378801662480547031160656546873551148852e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468016002428164699967739485847081687823030012320420890630695361527675182305857169322393687599550706e-01), SC_(9.9088912320997543977953251452359060677263676369690512687287188891324115734702627203643807654479928534e-01), SC_(9.9147076480311719511668184351271563431466605498306695230282244404834961660297989846830110634051814057e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3467923217585241503623642749011601064091539038703793302110440701409985939738806187684222428028886689e-01), SC_(9.9088924932129667321730787466432018038804398920741477796407189327926889215485273700503113812578316072e-01), SC_(9.9145010344896372480622602880633201494581305713083012084212155340350559996580723267428859746613079498e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465999147904104119794265128548403163939229780524067585367029993352622268163125198974916154455235918e-01), SC_(9.9089186427927875795932051517957132163415217697929336041660856309143973798722299817009058127526898844e-01), SC_(9.9102166428267351151509659876674422449121926806306151995784209205135895844193229239869745233066098955e-01) }}, 
-      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465708293343586023671393978738332485491911918948132092224094652995111367889963413571035123783860016e-01), SC_(9.9089225953978355657436806662705311885012153088102010444688278441589048117371455568499119273499007407e-01), SC_(9.9095690089519852209032599301184815230620852882540945965336134071959287839309645801096957884843263609e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8725939670285395654283521058419496476595039493627735199080671783479304207612768980819534778138264783e-01), SC_(9.8231049996754242612091578087931860169213834957828523625436997934213583714487816395825605400401602506e-01), SC_(9.9983317453465671811946936687637939890931825361493561113972206150537023144143836517012685023130710687e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8725221189437532667500822302526268645353988375857869269183312674137176234050722091489438706492774308e-01), SC_(9.8231186959166077432509632373722070416853983028706541997404138882451891972724254552789845329663904090e-01), SC_(9.9971725008063781891781090308742893104145289524484154366231074848902393888902956581920694429778189309e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8724979033503657288250196057598152862315191959594624980720773249102394738614027654979407677361635647e-01), SC_(9.8231233119588030755375146886907706272118339043053505475194671823076376902872880290333890998824377929e-01), SC_(9.9967817946240730917424186503435105625063607349988779332440619084322548703551053593971030086171547697e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8723117176626887525383795148524825642175550603138355258660945015478698608704820001936764207093714312e-01), SC_(9.8231588011139773123242421393607027414274980281390989419878610783090739645757458420107508709342532929e-01), SC_(9.9937778551638034523519633585670274448899798789366432792630069005327247453536176959259656828871746874e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8721664569354612146905773036046800972639298499363398133484079781522103704275367268205751208127688989e-01), SC_(9.8231864869565477393169639477436881521657952880135366028375384104734563626135608215003642381652200578e-01), SC_(9.9914342907570589630704523369807937770975436431130366321187243117113123639246625965996534544649137174e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8718545656135944226959801333210225028129829981121053881223462394573219518560489043320207854639926422e-01), SC_(9.8232459240920738404721936111901293950190813660163536491294517743464830558980482308379034647844714204e-01), SC_(9.9864026500884172607899444026398583108046757667183560795192906697408008113619643737337785291238299345e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8716654614766344804802061493023273836948714501847858099919345485896208784970747392293709077114241543e-01), SC_(9.8232819566739229827847204622003806468377223566963599017484156730486657550582770216466889910840012188e-01), SC_(9.9833520669989223068076235837456355248104609326752175568879491058563892410524305315935068542844145886e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694486713509494035365269144227604033298645631306923285488575663742531744318688485575660344377845795e-01), SC_(9.8237040705216772102208429780319529747639623238910938924646958399502264121575416532488428711866235974e-01), SC_(9.9476010261075321392139625532175251228384097009697651864321495382127972823441949496528416995062001692e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694446440967110586462598055886548073521170255817154802346102575911987646196344196457674762767488841e-01), SC_(9.8237048369063960452427752793652539547769702355014451302972743601319029603955384727614147884521690680e-01), SC_(9.9475360932624308050628737256081621064327364193112796560509159929674908406044871310504392267953683617e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8683544706075416742321225137714511925983371665505077908475891151998745396294338833622108300140017625e-01), SC_(9.8239122335330751210112620006061185618564002654009839298415533521458689344694357028847792242903299640e-01), SC_(9.9299610098241350611420496770383358496398613213514218561368623149006103016894590617729161908560733511e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8654914931306994378504279649566762889686737336963341254699971126165479971156119114857310238429653814e-01), SC_(9.8244562948316378355396236555018353738387238196138567595683118487727622384165919706190942298354748146e-01), SC_(9.8838265040279004371764890595027116820997827588227476523586021222488743069737190163108681617223401568e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8651286139669281005787884912568327244505557361530531986760556656282637109802312281653433215159816949e-01), SC_(9.8245251922605300883120120136976688519969549319184767145713182573182498036731202822612265669837969624e-01), SC_(9.8779811390510808274156083148481232712822915934450726328793873928318636399725156028379579312268789024e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8637927997394447023141924600276459401756048728030920925944319589359015535516202328663383057293740321e-01), SC_(9.8247786946902474326162668743053767826831957024653523109283721984253754019484909362851461366305096653e-01), SC_(9.8564675827867729198348810884526004472733303412431585892214353405649550833617540033541663010865654485e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8636432636395460192771868763678157000156697100298083166120763600471581247188316918149233350950846054e-01), SC_(9.8248070610007879976210244972268502287963752592419605090628509527401987897835705735064212939009944954e-01), SC_(9.8540596787148135487460350776704325425281295012997253758312871907055656074575078765478532841842878710e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8627485374083246378117499015615510035744299504326523039953734781281132383816846494775376640671152381e-01), SC_(9.8249767371929765494561418329202787105332920420981619004320863000407238753784191053469702858228577621e-01), SC_(9.8396540589606803824196794363532268536501217522121502488459233696582805148462051491411300783848771349e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625947816060392097020499246073871408543480877371955073377104950610642111164754855253247050399125898e-01), SC_(9.8250058869974195604005089136332271497197794822673981437527626553181231129659062253783845664143363928e-01), SC_(9.8371787938892417129870526288729841154406312984380693797330372759873989001575678862347717327159191326e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625360175649251327916269665589320666222871473281219884996302992104157331670163805740811014149734398e-01), SC_(9.8250170271238405064089105298618133465508473318748138678141923526290587501906250606461494692687879082e-01), SC_(9.8362327933217915362026856174322601645328328325957221486334591196469515895895943209292316338837211499e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625114053138335488335293030010915500485025449167233134571752637262510510613418090821404438147030674e-01), SC_(9.8250216928552320040120447388248691100795616031193668798990599848007968435636519983561662236253866915e-01), SC_(9.8358365819124163971602602476587631917375618536367119903346852164784897048661117169944477362330499527e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8620010423352520906908429652618316507404307677402723640754135946261763246922226503283940092363930928e-01), SC_(9.8251184277006266908785969829086175674371911315320534836686051767584719385857839264135115062745944656e-01), SC_(9.8276211864030162266455388775815084219495162642345584998297088964496086250121102443410484070442762829e-01) }}, 
-      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8619238957432851261244105396587449670000145299907263614645667571406851505599816881591895521244267742e-01), SC_(9.8251330477739663176995879874311403180516885270351555864704954387677272354733452537945819793243098790e-01), SC_(9.8263794279042988548099467472484461653532688098250347193272229493751104226191893610392435431681607015e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1922208879382651179570819436871386534420145571496482093616163189757893771660384482170564857771827306e-01), SC_(9.7567498470795675336153393932031774393882277301660033562605129036456187436339073954296166128938394712e-01), SC_(9.9977135739849008607432874270302599707446525838932570086913653906042345962324788791781948668348276876e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1921059236751131250248708040690077457060682574482837895882586883218904045345733363574829455636286011e-01), SC_(9.7567756774145668122881164711003293677752135239438466811705897217414659318305614660296630809091631894e-01), SC_(9.9961247974920008171567381374991973541126426732920495862349732720614546858048438494680701073547167899e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1920671764363137138842884884237509995727937173178383085033084474660096184532962664770526360085910567e-01), SC_(9.7567843828789476371636534172527032490392029363556782970096939004109049484917446963704386967353975479e-01), SC_(9.9955893287075546831495064285629946279700516615349114187399395276925846153075831320671528644712833104e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1917692647697500516997754442991710291044681133251669295374728321454364291726436558202985169589919690e-01), SC_(9.7568513102337820394024674988578503816465038936640510930603221738805372984390652003160226553300283289e-01), SC_(9.9914724642252994141125290980159260239069923239854655344276444794709855179825506870817374675189619261e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1915368399734496412874197007973348315314019778804667034930356288915745319329188975329340595666095214e-01), SC_(9.7569035189981860647456383432550396720324582863818424412832007988403888216382296002280197568278880959e-01), SC_(9.9882607349610307104496082349603780669563534607699284759503234345993172582878271939651578591654906699e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1910378085236393447773810509775995149331603756790493149078355703520674155958255503464917370173882341e-01), SC_(9.7570155950280169638489666898246055818287808050556178219545566636373285567490060630137068873172353033e-01), SC_(9.9813654340536393519263096447563612563565188469579121122902384054457351771927563207315697843435685802e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1907352460160089289426481351512365692594429919440516407969142799383653012941090483228023749696622854e-01), SC_(9.7570835336110132553712794451818664114931754857869665381207018478662485436572562200998892232564559180e-01), SC_(9.9771851455103717587784729630947852899903728789568813158063655826239830132746973597457373136173441239e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871888438935117272855111957760079620677149719061726259575991861120472115088289378879193401846734820e-01), SC_(9.7578791220811791519637759462595624965658298052993908867248092728787101696441099661464038761784610415e-01), SC_(9.9282055728872210402099650727176938115073951837690000517897373426716172474312376497054016181960576094e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871824018207506427816846252640770158483251481080230967061653002606170369128831612170264523849841686e-01), SC_(9.7578805660433051067598717960718596672083313808016143004200082826720656255695191108675093207536971194e-01), SC_(9.9281166320923274367690385959706080181302497736137546788474030388965750143851145212666666310323473473e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1854386322236234731619233747087798412764097077612938233034937987877000909202785639132571199750934941e-01), SC_(9.7582712600534187969174661939743070132170784406887061676856852657107629734074625719746523486158458925e-01), SC_(9.9040458767655797225150046776410775158016259752071614155233149379234020052624683425546227971900786587e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1808600831464667424005283793574535737180763097038736475553811887401644266303105221763969250268965752e-01), SC_(9.7592955328619076595793651593678521605389757082552369754347194791744193766578740094274809501369414283e-01), SC_(9.8408835514947186948627033840660069845548504897563797032124650426535431151074097159222590575322201206e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1802798484403742608314344016860620330712223395196533461630932494954235125706102160007324457036647132e-01), SC_(9.7594251768474980527967149024967752810718876069608508342071418453252109740702291275925919684907222250e-01), SC_(9.8328831273583950420942834838428361022137747123504854885690487299323404773056264670575678213558651215e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1781440919728143510412242650463421866079303050331604894313620503371249046490800027024586842031869991e-01), SC_(9.7599020648059744789198917886347058350302022429882215721786379607923244248220237656000875774450014651e-01), SC_(9.8034426681320792807788387563938997889808307953061455250945389355637801639419278357655660307290929938e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1779050246531263878471867715407667060241795317460181821761352435292831109754998422877422004750810993e-01), SC_(9.7599554150411294253731492616585999356153531455537911123349646616723441482093081421995103984237203889e-01), SC_(9.8001480038290045715262801821115742531517666077545906700021460976515082607850230811750332324306176462e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1764746751535163697174630996390684094717848734177870069171260695069321501467565921434994307072897486e-01), SC_(9.7602744832517592160290611028992275346652514145833726443632588063083948025424335716357045310431315860e-01), SC_(9.7804391461588080143629910383683885238924402119959425927395017052762922302662046337548307965801447139e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1762288868291358017336123811356521974219801510689982461550453688890802179214976275005573567709351524e-01), SC_(9.7603292891239289600979292919644501389715260959033645488787930587935100624339238577342919278200464939e-01), SC_(9.7770529778280319127652920142999410749459421187977203271188081289496285496754697111977592546302863995e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1761349497883627715979166251263218145457058233806078159543485480592345986429663755085874008323125566e-01), SC_(9.7603502334859685012910159608747092221931318609017812958336760522525116200572730112501119894468739813e-01), SC_(9.7757588726531303254130987946372449082235391635437956152021492253389752294500077873434782705950339550e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1760956061257841256743157710499553578894982638251511782768431267654206766917576117404902954629354896e-01), SC_(9.7603590053337718504599162555441418169099542355482907351116673148633810131687368971722971135863489382e-01), SC_(9.7752168695671355067558592463194367766184981243256275974472256858471732625736375446902058652871806778e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1752797919519639313836358883521980023548520166585894256859585188685528485314055683902025989979657288e-01), SC_(9.7605408572847755133172944387527267142924376487240265995120351752235652884843648688258683810587358460e-01), SC_(9.7639790651327864842691222147632388194911812763360354458532901386126751576574865044880140977375931840e-01) }}, 
-      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1751564768282765845652488459275107066069386353786024468475841126890836748940730877179974025636868466e-01), SC_(9.7605683390523934730599649910355562656697754485952500911230621446246764713919130711444579652977907693e-01), SC_(9.7622805625922863210269010578076169669331953145339731740625339734237548809227492692068246373114671868e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7487957411491551024152693656839846467138834730623212308197778621390409374986742456493786788454776007e-01), SC_(9.6147866317168092993601510683515906895133608615166340566082994564433313745241080635581726444910489220e-01), SC_(9.9964049752177238253273497719037510596858200395236560045334207081698254835894098315566804661296008672e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7485704320937634228325647605687306973688675495902742056452605537022159248436146274082334999991626582e-01), SC_(9.6148510430385713091378735725360819230975938343211055192266756327401716220551221162592759390713344814e-01), SC_(9.9939069710276038870411938109854758262310091152220956714259855031542683655007490595783718158322641893e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7484944952058735858335354671016134757133701600037702878514124938102531153809495522390561446429573002e-01), SC_(9.6148727505788140898673789458417410249624360048823808038905384989285138603206990868243893382626401687e-01), SC_(9.9930650785433229166953676312000192386347316267231906853875089737417108055791574560522388250030663245e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7479106585905040118547719590606998127749558810827199981365301029376750812322413336306804483878628472e-01), SC_(9.6150396261484384222596181850543535792819032699678759916045206241662372828301656424961459966153334235e-01), SC_(9.9865925827354243876030312961823420785559631390820108003780338792938500084314672383298260062462015344e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7474551743789657901527768093247976592204889865424032833695766814988466988868280308612405085347685074e-01), SC_(9.6151697886609494173173014075510024540750213195777945685521816250072693441396519576262070778221333979e-01), SC_(9.9815434483707694420673771997875992457392171739244325658760767180470428953853933673374726469326440730e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7464772598054607406618635656960408670114823349942746666756257269917087184508431985144753927349577097e-01), SC_(9.6154491658669532848655757629198371677113378126290602379668627498892955454254754854530596993011660097e-01), SC_(9.9707043368626089911574638533941270692881983418709511305667940959209176005230859085546194563807252026e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7458843774516887328352826568054909719537940449386292664852182248744360264067138923774465461199026485e-01), SC_(9.6156184921026661851710026132164889386083633500611487695136123276982830818233331342612654593577093088e-01), SC_(9.9641337287304539277894921096171636158862733092965934948214964053332110304739859800625938332780641180e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389365796538072060361816180266581593549878648066363307552864393514635092532475160124197829123466530e-01), SC_(9.6175998259770771050024054003522672430914983906093115363172085734462240400705759295056245237359082577e-01), SC_(9.8871823467675784656237601959243648100815092378109853106861004506567803393816161019248054311083047299e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389239614451992388612010005902672986185504982389315580264749379066976749859152493415996377836159326e-01), SC_(9.6176034194294649525590688085291868478991281977133906030018268034686345559145224854400935471700802941e-01), SC_(9.8870426715124687543022733684615365007761941380466856565548742291052498867157359693558582860370454415e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7355087454733386204643501528550965719539021775432277870693281479589085098018990274124935043631252430e-01), SC_(9.6185753572677737327650338525420557940584199852204136250594934146294674022803888103334313269239431302e-01), SC_(9.8492491023469604000354518786382014981115762456506536325573083423681973580198320007429040850684635825e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7265447589668581227307261351838223342069693085097995682188814521823002123607027305402515453362435380e-01), SC_(9.6211201882811108318348656560767945421737336860558279596552733763534296020100159109162343755789576156e-01), SC_(9.7501523373440727611321474480888390897362273015883864137149087219886328391939537934754224237911297001e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7254090957251439086283478080662446342886217789807434074717242181090111284685936297842884900801507788e-01), SC_(9.6214419533112942523126900175563617347451743535981890491127648339934818335834999950847411009598053753e-01), SC_(9.7376080222240219871082810271138129292246881297819972562332676397313938497347890419427486892086197712e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7212295382678863469955725345026346801389285301613532004526632624431548395323182294605285458846915870e-01), SC_(9.6226248913723300178181635507496322740164087029332799547492909384933541484940269264934212473175487377e-01), SC_(9.6914616666196122516566565305204051959522108986861105565476802342648062460631961033926913624796382170e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7207617601890246904117170828835275168110321830918986860047358485985317213577108434283531174851387059e-01), SC_(9.6227571643626713781788550882612764217282958967297413663553663825358672005181321089945869449505885890e-01), SC_(9.6862989241978612606509269616702486895570369616150382161832353261643256277525110869532808112334891345e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7179632922027836485246865751609083882011972876089002760732046010260650660128682437598420425733409447e-01), SC_(9.6235479705895478905060965754455387184265936212295109023372141480881662274746408308625911398214094942e-01), SC_(9.6554213059948450301645957446261566146006897210749535902786563130451334162653036706689887239159337830e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7174824553515702732970982193749899004728200361891227731611245432062794105702945691654618396508156363e-01), SC_(9.6236837596035127029127543432004722081476690413652086797996062740631880444000322297407105395878758072e-01), SC_(9.6501173059944522165121317539895380239587960401467044680830544464129177858095008986223961001111665460e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172986894554127714287677023048653401431484462516141485231787624546135343904684335685432596052132160e-01), SC_(9.6237356485038540477283191079964633282554737626659260886778191023482538016177042388732101931868161151e-01), SC_(9.6480903382977437230477309140380658749824173203479262538622427658670898475412135035470976110206478637e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172217233499058639605311722521526710418390329202814803913360161579242203489064698247297556361310013e-01), SC_(9.6237573798467803872325391792506418873925440213582770142947809606347651973140371493212688032313493926e-01), SC_(9.6472414079466207454029792318418136842927122007456676424316207761942006563766181858833229507329241274e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7156258637493118105872461990230521793432167161450341045346763170737674151010837579939769460688396523e-01), SC_(9.6242078202902395641426478888051410029751970803669395881096992508483934666875385611981448412723460032e-01), SC_(9.6296416314518002651639774955917433860552093569900476362764049267935005563568797783974165734091879518e-01) }}, 
-      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7153846531508720758362201430913229535925612435473509536902653562436646519451422375552821522355351244e-01), SC_(9.6242758784977022370090502025325344900517121978003342778839763369516045408475963094436810921021163007e-01), SC_(9.6269818689292483046691497077716004999207447172223160663372241318276640423148932939120796437687617165e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0326909292843329367512426390611598082537502640578570669292090410604548609198002350844995883114335227e-01), SC_(9.5290495710451905027514660642131044454857875345856679771756076337909630776184202462675934631122578685e-01), SC_(9.9956238699545302717965380350386792059814675680180520163805128992077836683226243714974796398029228008e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0323894487950665430372708978493772640795418585027675192478293687014841192822526679062085792695363694e-01), SC_(9.5291455142020133023754633124544732434470525334403134889767782353994514678513938933637662647705438774e-01), SC_(9.9925831719242147403507153763213820592821539981956128532154658069020685774857929190395191309465022231e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0322878399591431326341780243422956777602479601861671006243338498580122181826490964955035930830637649e-01), SC_(9.5291778478332491432873860706727952847107215158032436203257764412329420742755840281600493299329815331e-01), SC_(9.9915583880881537180898140362621276923509127133787746356289114728836081901058573687103243910062150305e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0315066333952684858138401857890938712454353222808488283228931058095796716067297087536971649866544891e-01), SC_(9.5294264009792575362544261661419707498425292441354931880160829423603951907127368299524392406196291954e-01), SC_(9.9836799965128515624869292723595021229745748604318718955688710300997012758560310689330619750132013061e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0308971787656891769726616510138091543032213324606251887965477291810679541075676177726442587056917581e-01), SC_(9.5296202595775129860112631206180223421437118347939397849212072580213728581082217923132096123082652133e-01), SC_(9.9775343554451937347698757108551994495660562509451666953830350563586835625403242033521573586539896956e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0295887201363512494372265182218370374688113168415984635529054014229440894742356301099254101703427999e-01), SC_(9.5300363161334587427115603808676636773914284503302409734527841053650053045315209630068937506712593488e-01), SC_(9.9643419943363246327660973424550747976322592254928651974927264359583889506001581299992789405084099074e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0287954561134081940656122427776397472999803727499943943596862789410876067943494486444593960218209975e-01), SC_(9.5302884575980580136867981130520155599371165405359554415785810909474265219444212518956677250213893487e-01), SC_(9.9563452920334185518845076403788764658464529924332811408508558359661665843404459202762412025120004333e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0195004648134235263302748002128501118182843287594445359533169520146418646520857972003352176610881830e-01), SC_(9.5332374848732012101950013616353328519534217432420873571770948924158657997358381115499126285177602699e-01), SC_(9.8627166337948300315199659521613296040680917452232026159961392341800047087193170072500812361721211063e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0194835854673341366095835461644129765780110449741911972821827085187698458981900136961819677027457490e-01), SC_(9.5332428311196045115910739053169181977721064088222047654488243767708662173884088204998594375661969245e-01), SC_(9.8625467283529176925947584217566039699226262685244745452814003627112337818941868205690325093095614292e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0149152879755141118887532562152736656678025670130220267558162535382872306603989593856058319344578022e-01), SC_(9.5346885531899531895374448069935575947401516198590091239325448644864102502982855383492596763491726679e-01), SC_(9.8165788883459903426152171616613697574120698117036651873693696145960859386881203800848610645336577350e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0029269601875154167950400025425101667111836762277843786685061225344556072220327637589855206447914293e-01), SC_(9.5384710342789723334011273346932390565153915780592108250260561744156361329453441181523529584443701543e-01), SC_(9.6961006572539321137968419479303814363662917099180678878478560979727441160126670677106499983334113124e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0014083638247239931267737525203908009618599288303462675043998314279749630828478267161492294182173187e-01), SC_(9.5389489899864226734922889796960087157259464188919436157889455441984850061831151699699065464755630491e-01), SC_(9.6808551185242006599884047603850479350557529494757140067171898820621687251819445355354577579667499701e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9958199458299881480949360427587683882191311589110544081281765658734806755787666367750677893122041288e-01), SC_(9.5407055741264339090662671276280587530620830580327127585643746004858364219864605184849991406551687597e-01), SC_(9.6247823160496204548693858781704846332893269778648210634547495473629405677070119027983223412811496453e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9951945305697106273497970886804836564674573002628956126281701834720852799934683990311863244183026191e-01), SC_(9.5409019345156928821844616907000254058166760176620458682641193234464786014801358060774254746466256176e-01), SC_(9.6185100512095421371656717056839628514777030404559337021378528238503996571658673484437874754011758818e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9914531850055829478869241609766439240168795389048472864784054443203077516830276500858613115605128070e-01), SC_(9.5420756568956187207012110979749891412040734228311076186006789602235990553761711894412308178471321245e-01), SC_(9.5810008529688166978918126141760918486468813833121879324746094101198698705296572284143998044748060959e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9908103729980897055493387258238115119446972319054900386028305603125011433323968119724664623636896326e-01), SC_(9.5422771555204278465880608431301589405541917425011412905466106959973517313994385384254452463187512687e-01), SC_(9.5745584586702435754622598366371418078050748468804324838863303128456527071049455109295382153474695347e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9905647059871549163502826974271905295195000241907039745969203280801355066937857992486784908962551975e-01), SC_(9.5423541508007321322786781876077197982584335052398087214592463816905810312776043747210497127134726528e-01), SC_(9.5720965018574042127354562843764555533186416893338043685776549926928907867783002899736284899077823511e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9904618144288149787006969538175575820354046910869708934267432667459568487662357245170181112465081889e-01), SC_(9.5423863963079549866076271121221510678495182556728929910600089661166206322085840963418465994867024041e-01), SC_(9.5710653997659099791498565490646591001367816965591409788537499915441493682315721726273368513111674084e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9883284549033727324403996822471202088644478854459719630673925750969829657836734342097352009707525690e-01), SC_(9.5430547020131253673570839692663249538775688782938826288409886995833457284488005730612759244071910958e-01), SC_(9.5496901543224138773298751726639661464928863665776121309811549784840017553117193160844395978264622040e-01) }}, 
-      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9880060112606319274741197123532492884564938820235463818063008263372047306217158470051732244375910149e-01), SC_(9.5431556665848392911820947397600875803240949850861799320544367388327945223160402861578624863197770316e-01), SC_(9.5464600344889752173121739856048336387404777814543931914585841333480158905827127999155983730153830156e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1981739759869433997135535281539209946317405934028560990914440005263835216073855286372459078708171161e-01), SC_(8.5427739824586306553321129313539882509915056149066737165596613488590801806717451540833864440053163694e-01), SC_(9.9871376627884133067688644513738540962277959988655102666310227083261454315679192459173488309694366416e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1967241648319471532250711842933533396296520500521276385002394582719372534715961050641237376212276426e-01), SC_(8.5436560063389549693043609154732772225123446934264934909723747951009729739501480246801503910821665095e-01), SC_(9.9782018265029507127021756398408275779186813249942093285393696657513071517625281843565388968248242731e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1962355303803171819906343667991640789312495777079670013849596404313596970659203888428435465885810793e-01), SC_(8.5439532016984493658926062320062783685589220108577632558690534025559338434551343606573849240495765015e-01), SC_(9.9751905058252365808781995990078848752731845090641163948345425614645051742197250042377154377959438418e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924787201389542945740360016144333441590356117233796449985974677916534405901975285997737778769892224e-01), SC_(8.5462368760118115020478146051006523102825329991575435437552335727681925883478394082104171629411935571e-01), SC_(9.9520442464537423953090440305952807543658677360795738772778843557971545570470621404600674705822697684e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1895478550722218860798046012827182027306193042199162594784435547994954539793913355454727961225939759e-01), SC_(8.5480169080269899233928285819199390366806213666197791947272092103004609789072681360950952580231447516e-01), SC_(9.9339940508434332725248550988446790815749974541175241711581853986419831829055059276109779857570520976e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1832554660559546270012115243561331872022630361661137868239517502686870938706048914579537754750267437e-01), SC_(8.5518338836533224952064937784580255777228507380715375782956280356206267018261014933211695339546933244e-01), SC_(9.8952629723237966448905398720830369913593246100505551381992003449047197272062718231582847876848438084e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1794406449694716102590532189955830577618417433366485240126105751525564043817157956064127288473315508e-01), SC_(8.5541448786677808956238757223379810357585801810428494719638118731562607928699860976734644520339470494e-01), SC_(9.8717962281190397007867993529460974391485610757565333243188783455458588439244170031160963419116878282e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1347412407053512856683763793952333783079634255848972391548143578716385138720426672939753564416017465e-01), SC_(8.5810507742933015306383728115722936974706478446192617391678763590461124255111094978326796521504781534e-01), SC_(9.5976353506966182673890191736237125886936459146014679641663940041884063831084209089492026212241568538e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1346600701238357381178620270439536885111992537798543362606724008006806917702661387301246040177297742e-01), SC_(8.5810993447387547571511590176672145330296145151017498895459644492043927830902367452552687551207246390e-01), SC_(9.5971388462739138422444055288347837584572728818776045723071378305146749236790213550093429189734869875e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1126921787617001441521952326050534518316487949214773710332334638821163360796366388881735900858714111e-01), SC_(8.5942061114002228459169678243633150248268351986739874589029265620107962803145230672244455138275572258e-01), SC_(9.4629453232706831996838874035629795103121125620370031660969576862147623329369368496815383289674747675e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0550498343863245380192449829315969791300329716737458269565239054796814464915584965816033572963774550e-01), SC_(8.6282368518643942508837228633245350990553175318424769698255251939363076024624756818585887650903736644e-01), SC_(9.1125310729284167812970640003998321948112383885922521293551608846831502089318965129243715040126470480e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0477490829557254312697291409488960146205520200215217666862785165873511043366623567933115766954415176e-01), SC_(8.6325100171108769434169679731641789410833357069364376850552759443400184213660905059418080811791123280e-01), SC_(9.0683245476123736322934869781314829191560205277312596116371921454711695852029262010558337189356968473e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0208848357104535847868400905147144487282861998769267877527012857438631839387309287519842872745705492e-01), SC_(8.6481625485725470095842711367599124892057401934046199340482503939366819060007233186610950525004696056e-01), SC_(8.9059992641072104695146168071566311483204686235341395330510448065847344188515610445583895494881070714e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0178786442703313350511930438039416922031846137918360289406418400179196481568044687002899839696042985e-01), SC_(8.6499071620090664183484596297969758048804707533461155652221493955249418090895481327347026113625601978e-01), SC_(8.8878677690390179655030106793458948535950274230211075430882384011438637611824756748024021671727264943e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9998962849403194251006037964224994070630846538423096923680701643072644277362845158884717701315647848e-01), SC_(8.6603139169339578937023182807101899373816070806480120013392813031367753740377301770296883996646321388e-01), SC_(8.7795487316512168912465501486415675776096541167377880862980888361557342616329621679499784237871425570e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9968069004939244970228548384020710953003412658703270878264283784926307682671572982018025979245808346e-01), SC_(8.6620967899912258675044371431797382700000801329994449664842741294567525699750207875111092741079073384e-01), SC_(8.7609634816462547083037409544565219331362859851503161707717680363918738612886642798849864772523508579e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9956262311421870423140342005977123174752582802643478150656078824902044669733690155762083590188336157e-01), SC_(8.6627777622841109107004280234901901317783187236741252589342328565231004018077499864770537902361152969e-01), SC_(8.7538626231390684828041516378824944960398381347127745331515612836262740067707623821663721914979327241e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9951317398939792415152248844392120829970779028046991445156544735177676799034006680990142892350753750e-01), SC_(8.6630629052953175304522330562470749272532832252651845946150921438426494279446353444280598439009141805e-01), SC_(8.7508889276372370045098570577865485508802232112643555401483726729225102075164956159897021874162557799e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9848793296001919240569957795761329543523365892712339196722279750852256308539363414729911036472305518e-01), SC_(8.6689663783708805619255860669219861540920915542845148572879972393756471761461163862597108501812306812e-01), SC_(8.6892752507524042640070447345759508804605344072162331449577443560736037795219977265748971893998130351e-01) }}, 
-      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9833298112203598994500477858078160864327315306195089198069576271527693936398663318473058676023836998e-01), SC_(8.6698572071633597445803921321598145112506570775347362305423384648864914845374828010868228628712282392e-01), SC_(8.6799698986374699647046520719585138541968933812128800227347414638170296064804798217446106765916430594e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.2010662176855584292740154593669842964312107862160224544032245256496191193491740059715525807246314716e-01), SC_(8.5410134175781529056601889175108240541303457820629884133883663214092851919741175746593413054437535324e-01), SC_(9.9871233364783675589036415181300765886254532609456302993996709454726102642197631888984370802976608469e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1996141160305239511635736858078448736167857237729423632306157775985759637785190652917354834791477305e-01), SC_(8.5418975084214229296468541916452592148254767035001699869447634642247642772498230210274823314584323393e-01), SC_(9.9781775488706319424642556401056922363416961108630002217453579069965382691436844718028122282581311484e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1991247095602684076481417093288149140985663066132329259539030150472468640114404554076822989684577014e-01), SC_(8.5421954001556212747668359970097081709953328562248934126657834188402910111028202063250196539278537375e-01), SC_(9.9751628749519532786246976336171068981955042432306992964051166537107303601683226164846132707556450825e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1953619630008697502970999170229317302974082374263928020629973648811971621211920183609571884062036418e-01), SC_(8.5444844240833951733687028822167839007993570503562830490168226955690789603493523457195420568530618164e-01), SC_(9.9519908461109148272918254073569029730893464448273156070624442523315334065143832102673116758990812170e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924264658250777692518797797388305653402533483835725522596841144362921306995071415301902319072989265e-01), SC_(8.5462686242008150726240074444133694720439213183775690324071562991398482199005937043050057594547046936e-01), SC_(9.9339205607209050327554913263753700271759143862941028390674090827994171866299198097097304173798799060e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1861241292852973623062870152332877824969341201416204813933129664264167300563773810540647832711818753e-01), SC_(8.5500945325560474933832015931190551727975972037333981183775991327901515286024818720296917227372742431e-01), SC_(9.8951463928039508594250904412907680911363578483674714492725969525916836201496769849987959281872883067e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1823032756578805170243038716192728331532071230591414738060851220398667430672973077193435032077196984e-01), SC_(8.5524109325444367154739575059972275751352169396472779581913361346609384373015421339125774842951543172e-01), SC_(9.8716535532951692540630201410144586882773590083014434029685973692795545664661734247093990684981538413e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1375330902533645581477838025998559988671145262119330695279356578108375108654425076173713671687814163e-01), SC_(8.5793795665276235811328878886707545342035963237633838971656849814716310651105325648391436746306610344e-01), SC_(9.5971885016315869449298309980041549879083087910372246793660960042850796495999381455716233820218971229e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1374517909822255584948314691269334443899341961660445405016123119231711937668877039557560141245473163e-01), SC_(8.5794282499088202929886893068684303071968354810043650392530712811413532726815742588165862013213831199e-01), SC_(9.5966914475426916645413135091122552934920862991577763317397146973909376017071940887965913734873603311e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1154490511513414130948915341104060861818789686652322554190148299754578743199905381114914274797932990e-01), SC_(8.5925654495659700399955748971498946599987477968120630962923233438264848580781058103354991890876416358e-01), SC_(9.4623495260137066845771122836563644166269839612005881612303544559804464937606052847559420422077652558e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0577150851033620222065426480052062556339068529136250538565090145686601607778439495142027369642677211e-01), SC_(8.6266748007513237578263966453370563241131265732002042565927193179381457055716930836745465724048534549e-01), SC_(9.1115493637874774574895524688904860648069286781379853310115201529697825253198607660654686438137243104e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0504027114687172704612077647147689664448391776592059050169156795148087456750013680648771618109751241e-01), SC_(8.6309577945897423170490885782075421326397572460436343594082239787264168388215364794028500967555411466e-01), SC_(9.0672943244489723556629063297565034569910068078705325446695609199455771940580147138661920170374453607e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0234956661398836325220934555682062181828963658372433318456298273995853280335715150534302653688650003e-01), SC_(8.6466462453528077015378008591411006047542258613786938098273250946749182955588309790818138170098555462e-01), SC_(8.9047912406779004078780181222660018000107719911556966741257174279595257471119862130846465207659650823e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0204846823743274745033767085517480944326304555773635167678377755812020121756485042751049770949115576e-01), SC_(8.6483948541937392379049699321469409112385341842886711759532063452027719824581566325039441607458669976e-01), SC_(8.8866399195198759526084927175418007931651279559239907007042563559465458604995497052448898466601777959e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0024736438774677362455305479905427323703753284716142209132865625628793728901000552731161379181973699e-01), SC_(8.6588254077739256668400915794274422159503762994573992687214086236795464679840524010908002660125081512e-01), SC_(8.7782025845268452494297767852249296096808972557740536145642567215293410891081013287916117684417721735e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9993793301972062801745347614832842739593297996856667578148753234931573431755386092356995520342244207e-01), SC_(8.6606123520682377380614424212201454846217828801398363529267715055480042972690694453906243012457588310e-01), SC_(8.7595970624049649040909168785749198216246924208497062720231525657789426337888930574782097654871634906e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9981967768790490332259083365356840203455006149209131538085592667369875698655778683923526084487144403e-01), SC_(8.6612948789194266605103930026038160177103374624406205226219981408737850325299066393602784641827398450e-01), SC_(8.7524884605096796307412575538564600419915477777597601494681538070322418254575375580375756898536384738e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9977014965561798661262506577783954451486402867962578762279513934471620133946881165517052633037930278e-01), SC_(8.6615806727940899601362969223884853955800691465148897718116465217013208093723042953116622539279986681e-01), SC_(8.7495115225583780242845592087996731668201501037373415873510393147361214809191107950651098904630593299e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9874327226783456387994872592996361579424155245953997152030951802805967728075675370658383043099545381e-01), SC_(8.6674976110038394543602904112300725304873810621906304564672743613429089373792464213933342009041658658e-01), SC_(8.6878307068406900675440211034430388281438451325350045661102580499286278978019367863722655313606312732e-01) }}, 
-      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9858807305797170049422148274088831458056652119831549712521134613839276073404902535807338706125792371e-01), SC_(8.6683904700027136820980396772039876875412482570256964962341437173596289146170296223443315089450346074e-01), SC_(8.6785152221435618708627964143918764239851311519509432541931659691259869953046106905396447429435703220e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9075093541184279655225872441294375833238088640218249650012396478913243548365143438006820362160275711e-01), SC_(8.0685397211021570365753542697908504475272688109643201530321058905784135114098827239254172846427649268e-01), SC_(9.9833846818733338489558425744380181799404971073489583696156750115899710669786036603658062627262554213e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9054347757117304578562570508175281882352343966235805630594469652668418422053499423283590087582803355e-01), SC_(8.0700582469902002425405368354610781855401390925964140614073806846017162909771184952856148490260936831e-01), SC_(9.9718419352069258686387316493691220018640568331299613500269151412628189800890180587325649621296910489e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9047355482691422779476380463798818379081034910961041214496386949747573148700992534494880986204341336e-01), SC_(8.0705698748605548358983688106805904765521407324215099082516936165274683774444409313419808123353429292e-01), SC_(9.9679521750788596920754748111284961487315784193379110675611712085013757953748695526810391674614928430e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8993591862003370998667839085055187872448489192349434551596016012585474449552318264873491493916085053e-01), SC_(8.0745006775771402113064280178443600302374501723890636477541187791167425438455725514201654387363472571e-01), SC_(9.9380551002033835880023337633785411638148363940604552251471099727737573219849766079359560431096247329e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8951643036107616605878063632084772425332747876759814378145769638987683677453780454141662172614691785e-01), SC_(8.0775638551133375433611876198715077171670284030485258170117054622681162495424711993884169835887604418e-01), SC_(9.9147419280161643207775051398711393218055901243332794304959598993508906231224926523887936578717621259e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8861565900919746589905951685461140940994086186030763664457206106966341382095037869049312055319490556e-01), SC_(8.0841301694688722651684154532036990539299619589371407043604938014221547838199699292781632033435341388e-01), SC_(9.8647224209806804219857073265891393683297988664146374986822363766360004328193339344537972624263526425e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8806945503160632981526164389848981639545967167984866725752202429237670734029789758756186376953328061e-01), SC_(8.0881043270894419188103204478338216915662915995921351359463902204273821303853601172082991264787117322e-01), SC_(9.8344192050092273407344810515227512115973972706031188426266136289704949790850014083930220392529226795e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8166379209443088435398049569033716319796468354862700402659247525166386822432274150617781032144224228e-01), SC_(8.1342930422153263081330210518854138063929009394612551944142247923992841067193112873989438084623221110e-01), SC_(9.4805678663313714996722987990525090932800795152433079076845664018829788266438665249800352873289868909e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8165215070849046489515830883870284246840801523622548327280466289817274042203787190611632410872471485e-01), SC_(8.1343762857159951718497250489484225766676447606321427391177001401719916516541595975408454860742732430e-01), SC_(9.4799273554936006026711867730735487073503652492224189584820690733996724182957462295521434667803783569e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7850035593793181681321888055019802993321340051310198339765882092978052675512016599311196194946168145e-01), SC_(8.1568213059971235104546474545849825679664276357648550125488526306756377463610003159283532440037804170e-01), SC_(9.3068559849438236923167371677761772051872684486372199790389626105504515661423774721407734687450055594e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7021946210944329110843811022718962647554537221212322839500617426273380464756435734217363621024779142e-01), SC_(8.2149240107965525041475781184044474439703813152591512238198620900148259855774531737462566072762034655e-01), SC_(8.8553577472559267960093143116597579718161395246002867239169281867860974519842172981516209787043774603e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6916957353853814614281558485118922409029008449940494175423936059778467930970494653730470547694225781e-01), SC_(8.2222016306945344658041242720787420187263722989138196806649193936625240904566525199254068413095498236e-01), SC_(8.7984466515819998746384611518644409339960535656357297517945753320222341480511315542465460405817120793e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6530439112120330937306949138664381005212508962998073091929814190492717168415767084312185234523288104e-01), SC_(8.2488238275470860791827979281114975955638092294793187266422776551196231144893593387139910632983555472e-01), SC_(8.5895680053814161044482688728638347108586484648577002088097911968759539912049448132182961441144254538e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6487167824122444704825168220752976116514232407185420425483783746258338916378389901457962710785538517e-01), SC_(8.2517876070639542339000589555294623140753408472034767415133353020462480320444447857378248360948276474e-01), SC_(8.5662463177802280868263580262516003679514928061716503420741135884959392650091663894063692853636137762e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6228252280876447905972563759471929092123105171800226051410495377232056607325064244129197944129406362e-01), SC_(8.2694520044789621680242630111142249369862991026068317495357259059452374906224056430707108167164483283e-01), SC_(8.4269627169336007494507356365574812420932619386107191714340658221868449375011005484999812349771207312e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6183757376353266438204684113907278490739405315390369113887128526878503024413373619649024117492383414e-01), SC_(8.2724756917594323765295728753604907491917806403805966950120369680248222418561555415309374207419005950e-01), SC_(8.4030719583170076409825633901095708769330325230946024043886715808886549371213734794734902475887550719e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6166751775916384562585023087517271723170232590091015803436463683864628302450485139900799038279570931e-01), SC_(8.2736303971972265404037727166137986916155445924338112475950218854012017983387364917000763619153131428e-01), SC_(8.3939446029340384960579903779768644254488948985199281901027907079425323376181131884420898862250606066e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6159629280002962516526857321246108256070495743425822648043352562234127429093661242990083998336567606e-01), SC_(8.2741138734807330024868762212926221106005518881722056032791141587481318134094980365464638231824415442e-01), SC_(8.3901223466198115351534394225506602213879080561255374145185042454850394297840250253309653680341938695e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6011935320531803063511659588686921648095001912823149235902547846236639818140511475944488568362333933e-01), SC_(8.2841192058350789161762162547144659866075415869308928045072967877008674808693397378742045944604749680e-01), SC_(8.3109395658496251490770313207672683050829501570973006664880530573907333185684556567068999049250156399e-01) }}, 
-      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5989609763483160839657065867235297388082970989570737448569271714092916193329022534511282743729648633e-01), SC_(8.2856282794564656417768348946749588827294081279292398240080448353575229928083389690735739145528926299e-01), SC_(8.2989829209385814407005617116991620316439471229683027889361394657030405723553518835979738537924001601e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2702081580737277669378090242838702320600782680936939750297509297540855756782380187372237495418275919e-01), SC_(6.8661541883559689407416994227584603188546446069897119786849522609965693644733858682279491754200123501e-01), SC_(9.9748244136363214768984878995507356164930188655482644497348867217230906737375486707939873184798685159e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666271167367658786097195902539272140958148846575857549497193226638907749766700488340661025421346299e-01), SC_(6.8699439842189336966296389648411822851351190168746759092643803347473397004631800700883441563971654693e-01), SC_(9.9573341510760839699322347957607722746534464979271772104861969911658546169235433423999982923168538002e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2654198766577543071853586037025875497574700590477970784324964905796887175209926497781445698794762262e-01), SC_(6.8712207078412509823897749545065351011153724250219081461407354870609754852508046479838418592773629856e-01), SC_(9.9514400342640062448989208264011999183252431777488657319249033217899216103582578031325592789976310670e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2561329354661306077412799320218019331997631337134094743140418421356446600010982941028020080741003769e-01), SC_(6.8810271633560402960125491817177211952017585090779880561442907216475128728962560028175742624311589481e-01), SC_(9.9061353257942462105507251198806879548705125033581207355905917809525183880551724834928775281926702135e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2488813662829167529468196627232788778279105771477637990814196479116706848512693964828987194999919256e-01), SC_(6.8886659766282988274183048739981792674581121064868007301816480399889604139731528085713463499251245624e-01), SC_(9.8708052457337966655020077031322261987039698185658337710299138482459928976581681959028464141552140008e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2332938777509523341318802889454235792664090752106332588811995994082657827858353597304055671683263819e-01), SC_(6.9050314755322144751239416135520643538884168615134231860060657855997527775330381257634698178754887528e-01), SC_(9.7949963972253992704919444112437859800032723176297725085845458493721888641415460797147212904369476711e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2238313854924186854832868422917407223388468021141734936932541221515633393163385541625633176750476800e-01), SC_(6.9149302320395599682781250712181807055365989266007447464118392044979739877609947389932958853307541322e-01), SC_(9.7490652176376638702625325842677247179455133817124639416657237262381703657668497186821802403514482197e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1122738571055200181414206393802136029322597286490412920654573122391740875102057373774728683111370943e-01), SC_(7.0296202302495238720806273113864281410031160991303419337245133989782130340046557623032453011902769982e-01), SC_(9.2125588704115744531654321456654858899882026512734857432389133675190546080904350663586248749658574596e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1120701574778153407745289227333962263176488904889689025662611294919247006718182993422351310001143305e-01), SC_(7.0298263189863718637636004688192176796942829333963965371900865941459473706020518994246929274803063378e-01), SC_(9.2115875435192793485286914432159385031522273028077542022800388197585088493664147919703487698209794513e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0567963800957047774225949571886325342392707660455771266094480582646702193647688908599299876021336827e-01), SC_(7.0853104977741206501329302411816566349956951089019877736376418185640410244299526923938672260238358524e-01), SC_(8.9491180184338962021306146944737091398904398680208952625262644593539899254459861974464823761669115196e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9104400457305508568554814521131075738027087409434408361300335549951967489706341850667651691765001005e-01), SC_(7.2281268925194957580408548252455708668668389850394811062360018429393665024851082872860099351488455680e-01), SC_(8.2645023006813509903471829977016547430994322432540296870677280656799198222984234763646538663352866583e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8917722684450533754149276369687205537543196647355696515349949736675083007663106707892925681936180315e-01), SC_(7.2459281669011681663738039923573440253297398865269522964407164316632518516537291231625560118057773867e-01), SC_(8.1782376119013668659483735367708666592673987857028800191315347034215867078440437671897371276078083222e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8228395637998369891991461146685393005640463381807225352900556984267865836199329959268004961688164914e-01), SC_(7.3108727445256253839648630021677304016032658500820247936450027349518525608087685624359988276537679255e-01), SC_(7.8617244856998338689639725575832511577010639535226580706150115112985101228329745708861066090419412763e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8151025930746686430410002731230483653135523089835925136654803051335584135955298909492480981618621263e-01), SC_(7.3180855861261234244718966274055207000274963408547202000985315618423058552037383202853740781275849327e-01), SC_(7.8263967133846801638133004519128440234950333637574810006353888244640324157028896380350656667548220893e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7687267907261822298382270351454875070936857655549482249094730445968414772098012632797144739372658525e-01), SC_(7.3610011297720663827941034589565095308760402201826494850828051875201150893707409758588866156224913323e-01), SC_(7.6154665226360837750282328813264148468570235244281662572904305571553463430491979060842814525048729869e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7607432205458880329732204172724304676992789223981548905046396442451731611969638955719824281158956877e-01), SC_(7.3683343508450275782736611220779679595565954961648027439856606955897896305574127586750630515027413023e-01), SC_(7.5792971155459095665296301335177918781827399113361023627707542012456119957223076675684211588976940534e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7576909046060388467612258992582275598902496045014859489257292630463764783526536554972911927629226788e-01), SC_(7.3711338095170146205052727024635012121183233418003469505333772926725279770941237826979478819077523075e-01), SC_(7.5654796340069473352057233988252516434605943121264289426764314425986333972133188926148622304911158627e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7564123224244632670866169971581404281890731188821744413353087377632756971329475459005775675445047190e-01), SC_(7.3723057810559425153648485872591759077701408865385569177050186278088833193549749747290263644538979574e-01), SC_(7.5596934425519105227768649866603443484608923734098720674059389033238484943523624562987059109627045189e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7298763831316128935227655474813190601249087503312441199008390102906684210293457674057765057865365461e-01), SC_(7.3965372890135124568793469377509995823242190860888540849744965346216345224911349495547939232114852760e-01), SC_(7.4398453151529232289010766550971004610959361614016128459141464895758290420930558801023105719942120088e-01) }}, 
-      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7258614079680893268625822897316756945131889764605650241460395389032587876624505383475138799139754556e-01), SC_(7.4001883976562050136738496338519714611675185742196923224808214070126294129117999719619088482452447773e-01), SC_(7.4217516082340016418297092172241872190857578944247877583676597277003241989866300218114707079769599336e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.4076324788430907334158306356012619457725393392386225038107321265399554466344483117016772170440293464e-01), SC_(6.7176618743718388284011926222819445178580654931332986752937529825594206045228082963990418947090409534e-01), SC_(9.9738624019923539300981800609332742346600825579040162904951881708792436182996218338885876058748149600e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4038858064360453745530418991801971816271141370597740993834775724862885862348703337433612804378762116e-01), SC_(6.7217910533766868975760120514414304948483805301723570006425111783958102897059004973371108373504600255e-01), SC_(9.9557034858792031449618112179527461268193322442491420392539335988787185124425758588672419089593513466e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4026226758906612824943350153719522163069887400220616291531074391323743059000913046940867818471550639e-01), SC_(6.7231820976669511567810513184926597260109136692591513097705237598066943434863143418373792182028169259e-01), SC_(9.9495839790441227940124197003143440642518334870655214323867498177360456404329779862056865723085513024e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3929048964919188510673175669715677554266492856980613576662794961847201017886543999000672451855320636e-01), SC_(6.7338664370052522314215195448439128833291684853785074770399337527779090025993284365787455602963596273e-01), SC_(9.9025458644538219914033592405393576633363688438439385942427311676412725919726410290419925761910539566e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3853158244033975132622991525473214539992737869332302118819812576288755830328615094075847966834871837e-01), SC_(6.7421888266212749959648395227119700761724614529473742317506271025786241567596522613546413931582605371e-01), SC_(9.8658628502078002829913118549085384306447259009666727774536724393584300503812859164547365838645341455e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3689996557957474402368278774873781851667501950663615382056532856075139621589301250976710572249904242e-01), SC_(6.7600180527038650615667560418124471116115579136192703480671479434573037987560329242906608624239870736e-01), SC_(9.7871475861719318393178079621671134748028385862374676104791201858173718735586428327082725040831069340e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3590926964818514212443010918240581052807402033004632762617606269977042462838512816072047238849403979e-01), SC_(6.7708016279158166630670944817623879564115008470584229152642490027329416558360818691053696613069538555e-01), SC_(9.7394532657393069384529658935021214142854824179973125906968923071408313026446657764606827004402222527e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2421788311730029548822325065271354264197985168172358555685955095151187235114503077561420904438300482e-01), SC_(6.8957121298173139997246079274283464503283210224892016168927457999731975195617309385106600052603194062e-01), SC_(9.1822406486868193275755539372820892443129474286650254546816034533993183110935707364078647648283778549e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2419651611525990381877779247103601708842960460229533883040836737012719658671940771722736314571710647e-01), SC_(6.8959365284674720708538829218615691276303202963314933828095587721810637171490645843783238209027546628e-01), SC_(9.1812316638742448033593382532116906645259770592790362255668830436448810091841014774822140960903101002e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1839614581308613202149782572999516459682943186344466059063181028194454999586068972012047714772996940e-01), SC_(6.9563422693316570932615563296874897279527930445778844727148916473375348633255566917395665916878192772e-01), SC_(8.9085668303401992261130519634870503422003089933485526527325040573651519565983316449677827125517616163e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0301536114401092504194666075030448870547128016719823718768467640329414383248455882463171410076837718e-01), SC_(7.1117466349382547028589875020985812926935720102897837417466547077919982306114853694447965183862235452e-01), SC_(8.1972092642813956651017353548402389854784798810771553580668064499013623405451975193161217704753531464e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0105134605983746938769822607345191989431122860907235029031960313396628199501685598169664154832620578e-01), SC_(7.1311079797440313832185514281631637157665502387149623500870705858757856129448864033254683553043527114e-01), SC_(8.1075635327748687343413787397609442974290674492088798659168342532492771063364309090310853185641908089e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9379498775503908234446901999857763332893317723875545926726495167488465688139124620792109603884180156e-01), SC_(7.2017255915925120021492613748623531050205192581180808096827576448324347831207018250987352806377730883e-01), SC_(7.7786308614091035660682923795060297689540542907301425690792987706948470756650277873732440059396959805e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9298015254857488709196146591482846263825611572573842494773812331787312566511366542408977999417436168e-01), SC_(7.2095666178609784617856189016462009271617855290831673465355752399547539271862384961209581744474470977e-01), SC_(7.7419157996144336950502764523805527883786888383661897331323910206982059616246234902199143973903020739e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8809441372277983881207637424054525627628626279800432297782450862992909655258800452177795255479616314e-01), SC_(7.2562116686567508967684614345396635292307901764433965481867477139332881014109791820691049851327676569e-01), SC_(7.5226997367874660119889765875645287842124221752818923617931366949283420367225377312913440485233372918e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8725306882118333591069706568031544801834209945472409215137778470988371770815767125988006952074196598e-01), SC_(7.2641807479981239886919153846858987098278165644752907613391228802325304610698397646109212752323412764e-01), SC_(7.4851091600116434967073519315874230780234397462471257432970519841781936760767531143265556274097243667e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8693138147358459150147327312335392913476302859621178559092425137115550426721887841832251103330155669e-01), SC_(7.2672228337019679133591130870452959185365049144371840920581776644748890209928457039707410358324305474e-01), SC_(7.4707487452230952690152989249692744917617757234408596638624419858922028153750783062941590861443292123e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8679662677225768720267326934273486392768566645177624626521341401816503089513692091255358323523417388e-01), SC_(7.2684963606941991469338796014089336672653989735611095931782702323544050699988359469814784801463134921e-01), SC_(7.4647351934068971998349688935403495867766083828972779972880096383364335659512367186248310226490171285e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8399945990082017197244171838863273836670338927990084952169792324564029028558239641840767993508826379e-01), SC_(7.2948251442744417410047768411717594712672691702250179708532973086774800313604591708311706845225230731e-01), SC_(7.3401776147879441458791806264666042015929100347514421043466211359715413276880253266839501325059059013e-01) }}, 
-      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8357616653950641272331382771665683610694805502872408520142233875309891500280330159901904240170697493e-01), SC_(7.2987918489237175493209607091573035092798417369168804318131334596447070913625916559246502247505200885e-01), SC_(7.3213729026940675967095424179659294123081453912643359905807273277032367666477546142843097127298108218e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.8629691169433263475800603930812353384243062463068377995635169827854063791601469895063203091945293667e-01), SC_(6.1784882184880377635616753819043888831373673096130208455027911643898037827398293629295042904875253644e-01), SC_(9.9705454707427469130784264794553746645812018084679010135200513465160541135974212386366154791789825519e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8586775469486550907269874802317658509813553150605506347815002692787422734387567924611635557680941633e-01), SC_(6.1839459257892180377278808234017449057546331058878012728794294136332375005052045308373789451403192506e-01), SC_(9.9500803583322488794423001831632183464951810729528182561866138193775722268771712512172588018712258040e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8572304455498794692416610328186131910261183319000153607237699002788614633398256590048571299705202266e-01), SC_(6.1857844874780468349880505248516681224836844925844552246519735219268406899670899779998228321369189550e-01), SC_(9.9431833421878408996010706649661096697712399154524240043261150043851286694637970738873523090336682621e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8460928117705408647866186817081845242123373737698405493274540434192664995174875216431232460007710812e-01), SC_(6.1999054500115280386121138431975506858629150925943682090767424140915108027379171539841164397037658362e-01), SC_(9.8901633698445049305483056714137455775514797559259785585868621571407237631664144859011379366873815514e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8373894067706275579665503432095691027393318761088545116193247668672839372414502234437817995941039317e-01), SC_(6.2109039025442625701691726397880657204176746606617423560017412889407021111325739439760524766684183776e-01), SC_(9.8488087118014180773926596948713818903366198016463206031958732691828181878217331995710923365624057557e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8186612756217651830841332116146037120880163315636881192653458265335999592420606939047616637671346105e-01), SC_(6.2344635580852208279408592743597575320389000493687758705299996298601526530930110088952131490640784912e-01), SC_(9.7600496060732927711577618060458769058233690277452637572187537037024859013215677906296002545926249346e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8072791115920204711416268351606945427518688114008704320135430129723314648008046950037571800078832455e-01), SC_(6.2487112970354864653936219008446256113804436452303988550977004301396796903410955895674955959422907989e-01), SC_(9.7062570343871750701253917403608109537390745123852984619784641884185326891204208246531445365443997583e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6723679780242606553198843774954072899365927867722785683383344925043665696499964603671415027355004608e-01), SC_(6.4136393420419204427721079056556643784187389601707326883820624820194356323069801365174233384526577758e-01), SC_(9.0771486558272730172879154432178102679317450162008358779740185984639432178148273865403857926289608787e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6721204562555277801403283705234839196623556791457528112193325639809411609081905105622741353881458035e-01), SC_(6.4139354303505014506850193378500784304187379310964496816385368458431112320730674032366091203224842204e-01), SC_(9.0760084786018331942709212261602554038283761087253930660996507087784979915325935814224033229261719497e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6048035150043737165538800849453773436177643088117811475608982040704598824612431775715542885122423307e-01), SC_(6.4936094352969152270756102460889639806351204706356560056739606923397009524676079410050445839599923509e-01), SC_(8.7677720690194663757229165211291877589624297065936113526755570695984316860018888882536261710439852680e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4251711293219378985602788397505834460276096200613618273297812663657644023159134115458811199450563033e-01), SC_(6.6982709485570959082636809098704703895756779662940302817291336379070346786937569566310266129076309112e-01), SC_(7.9626639631694422592435789151300650372141601935365005341405791958592846550265840499728967511652485723e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4021224778983898058073499588402961606809466264561903877922077608437595958978264520578976121050178004e-01), SC_(6.7237328041937688022980849614829396458042787504525960323002450751016622856583247886586194058479934580e-01), SC_(7.8611250539876966795694314893111599813405052384345503509006162648615953474704989049626489088395657641e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3167620680000075520923419608491810238745055269088554241321942930185672203660552621176187193155525532e-01), SC_(6.8165235157135820492189145828922914599728539530991439139834583010271398802186398444454079856231239987e-01), SC_(7.4884402249256454476519725002075826962230127264985080889599191100849205925391534673113600351392193175e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3071572630609677010469128667249519696439359488791099005373016417084933869332276820697812777395786168e-01), SC_(6.8268186392268652145834521119908639534523527683604357706307080932545932399291972745550845211718388177e-01), SC_(7.4468320686276709619482028663682491547720583815721844004996713031639626610979387572981360294230999304e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2494875129128055361843383062476392479861437587790355512333464129357724320659642967602880085423675742e-01), SC_(6.8880280777680708568830071458539469299881996102841543359254950890921687730833950551766430056098629640e-01), SC_(7.1983688528322886817454451853819227834367263204520890104698288663704751305969802566816245514643778669e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2395430363724595731046879056752369962362327480342926091102626998457381280806827913952612832383433259e-01), SC_(6.8984792979693016171270083749639226004860969743712494282686832427137287305737399642922074490753116621e-01), SC_(7.1557582895098043568946350488758899825112101278791181548325529257195441896364025696614771547242280436e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2357397456481587011104935077485803009288871693050220813003548660618025700569977845197801242959693320e-01), SC_(6.9024684231981474255673737889661943118939686190598012034761539988039411726173973857634531340467474713e-01), SC_(7.1394798131110777350237305395221789751621690136626589519579974184227032556219529444048054861712686103e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2341463798991304672858320269856048490777557838665150030915701909441151411168689710800914427356512077e-01), SC_(6.9041383353893123981496266490585215592888995184083236351952543124993147912290058784839147303719536133e-01), SC_(7.1326630054270987927239381586051120230189040569756738647994296610306204148778683267585979075606646302e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2010498386900745867443479007439325538292969898724483120533363817647611197507708168162395964211018912e-01), SC_(6.9386512537165067389389809675198250843000241121203206374130475731942173769874403991978511769535081733e-01), SC_(6.9914616271393880171572563782813906881868824403653481548013024973604593948789994174600367553022040859e-01) }}, 
-      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1960376907541222827559892525820018886712603922128442660620943320512419319038997589180484252573046475e-01), SC_(6.9438491885442096747315808742294801641540759478424923714581750129020852709729816396990967405377775477e-01), SC_(6.9701432541760521394863987768562498320227622401655656122429566564369131264511469209597366893831875724e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.9094632803718866216457540000839809041495982765507582341207041853099201108648289994843518347144162800e-01), SC_(6.1188553354731957123625228913250573326175912548469167432330947450060259335676817177888424178226730367e-01), SC_(9.9701955862518728726704898788317593573763719746710677961454510409770374126863309473473493960015484631e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9051174797693570476320719875609096320398575092909776600809904944814446450500729435178442692188572199e-01), SC_(6.1244687631699917805363241157983286552744098835460603108388714718151896932949902212950637664677430621e-01), SC_(9.9494871245222398415600394441163970300462414902117038063235708272474453990289103631436607676254321671e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9036520570720260883226397250933752345934344095758960991490162280501040807088817237382938824654365757e-01), SC_(6.1263597805500396899996035081225461422407985448744160099593776162063675653135179254453554990889249075e-01), SC_(9.9425080507669167263849987676670070877142802692828652948538238264225563258955018755280506577257981469e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8923728262805153342282405606062581420370479483579705789721544122968733545593774054429114805968916929e-01), SC_(6.1408835822696484759357268240465303898461306592932186936120482828660406786245942555753286677014982242e-01), SC_(9.8888565077007745714990491436415663869754626485369815489495587368118027620281205946136766383330065879e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8835580528077788100088702676352259521202373702448163519056485534504734878620104336769912383606097897e-01), SC_(6.1521957403848605938079727724784864333523299380800734355992677931217704168088900623014107614822024784e-01), SC_(9.8470083067762954550823838334662864357586683612054676297110637677267259914616162477285538974467956823e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8645881620076702777981950221351674525938599641690431446879971679949916602142635287817508258258563416e-01), SC_(6.1764272068898225301342833505743732302882248960430569503104358272554900669993559949054300113369137507e-01), SC_(9.7571872120155081543518010646536883243938054653302232274750795304872284253586602868599256092811959672e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8530576710577628874300717610181366952035733766428770043028393890726075085245789988322966129604491272e-01), SC_(6.1910811022826074093362060647042146144197393508352752594235962586598774456213309498630627487163798294e-01), SC_(9.7027492561773279859007459449068629008385106760690962758755499162451656640875515936610193917251587201e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7163116748586988534281975726095510144271248886935386188797177688194341552906126914979825850982741647e-01), SC_(6.3607023304379950954845237094157116095819379323424114094158951146615124396812300262985833865727782419e-01), SC_(9.0660013061774195012851970652803601780465195581295197670245346496244616460303984754978960543005295162e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7160606617644142316390572673709149280033571543207058659626415929753474576118422613304861693961202632e-01), SC_(6.3610068278513669518321916534567713342672286788392010547944230417264297563764096719688323214534212339e-01), SC_(9.0648471402597960208408171746963203001772719652931446797549497567792809874663469162649693548835774697e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6477781603027443934265673695904976346142618034494172548008038127615436309692422879725391568052943668e-01), SC_(6.4429410373521478067628666061153626730899032053508042787795445954627735105804407776104006024554359979e-01), SC_(8.7528119566681106354037230231541975543900996666065628768119798971614052605300176891443985740326672973e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4654229372762525985568572402815866286703352653991180272692877466124254865061924339107033896401056118e-01), SC_(6.6533796199818336428832031836471653611890078755621196067041221423197885945056260399954115325343191283e-01), SC_(7.9376425174812357223702000403164420265657509245578469252131740773234144685252889358367775788336921194e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4420106241637256205263375423527715119826223578638285805480797055537695628398351362642715217522541673e-01), SC_(6.6795567120756026266980428655742859571142254556715931596104772654691904011984056543471534950591309827e-01), SC_(7.8348228090969812572605311513504583629409739989739971736363780339264003298710480252792881402632130864e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3552772643497240474242029201343405004144096179411758273288706273385790409372433781111809106530220561e-01), SC_(6.7749462259519108034385146658029178929536163498746430627977240982118759791916229260639053190658428947e-01), SC_(7.4574190358255876270416800662502960539430272915359229279590619949401467891901375786740463462569907132e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3455154814564588182296201574650962343605613170440166963458759421893446955116106704945218014609649403e-01), SC_(6.7855288896064312613329297339698885079356801144224459042566688431524061621581974159437598956264533356e-01), SC_(7.4152824781250675520123680770386352603648230395929872347089212346768429157439004588520950810626017819e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2868930336224944509954435699051242081626637411631223395128481038247868701945966933331023238324849676e-01), SC_(6.8484443428083694950965934337226569360278372185780494353761474067946121047771042094069261880780382803e-01), SC_(7.1636584347407644067442440414513640906435817672499764627210124493880450035126861233202245358355972029e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2767825520295792761981950284218195432649301193777422580468789124034484718597293260179870321648976406e-01), SC_(6.8591862265488814598207283937984289915009495339977322047486165007075591804231677119337570929029830233e-01), SC_(7.1205049479704653459059907488714433284873086905560693331624992990057709254540332542301503693783211233e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2729156408884616188252236800567647324977059680184254110660622031114286979374881356508170844970068020e-01), SC_(6.8632862449791482956006904604873948497946345253883765393884403923726665619594485953811111705621852125e-01), SC_(7.1040189995260597042413081545340360538288277461787326957080257406133271715687985449508776065695190867e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2712956002394947631420375400798072082221377177630136507400001399517572361358630209846695782533182430e-01), SC_(6.8650025705703683709401614032771115319380648003945659590166434458294854416700474012545240108247777996e-01), SC_(7.0971153008876086030802465211910776703329569005841818584589618132482137750827121865705431964049230319e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2376421411795013781876382997964877246386044974977570266974044690882290588228048169251607567133984599e-01), SC_(6.9004736240509319579342780821811323843885837731498759120449859487051012318286418542125764010664910669e-01), SC_(6.9541128971165909642180517226861973826912875776495066163049108929300304505924490440623149447784437403e-01) }}, 
-      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2325451860642897188152828045862869429735547800828760691392936026869092888583987755704967764203313624e-01), SC_(6.9058156745990743835036974787930069481462217685018082013140677507915710683611361133769712669561546807e-01), SC_(6.9325224233776771514419828579232133958797884786951121700455108796658537637600754481809036530756037498e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1709210993663495433724049865926552371932963305159468559210085234170340653438550915590681983464200995e-01), SC_(5.7650714122142325611593563191029953038681105649361290750646770425170350891677643395822499920448126015e-01), SC_(9.9681893736381418090238653958398570460763205804420111955339855670113783050292889755343489535934876951e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1662811092584171155600896320355671172506061214954960728686062113437446664812903861595066350392197715e-01), SC_(5.7716421272086089468838998122438480510788377412305676930582794691228516302427637425187512619066812419e-01), SC_(9.9460851809854972420332642129155468766675291406056363678783422652618614588187504867495246792521083278e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1647162388018632592126392297015506039032802541957745474422918611226470962892025950902185570469980654e-01), SC_(5.7738556216660938783816583618334331785869656737892488198969273801339470934539794709960436953484912910e-01), SC_(9.9386353950249765185205266104110460891397608791805965326037367000824199707174472334641525460543536214e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1526674381910711984311727412201753197457963494198834042266727315229933008227488628048160025270172213e-01), SC_(5.7908560370863163325931188146423525111471112700795917688258027753104276966520505790159179169093558844e-01), SC_(9.8813597540865294270651309191241569380210939981586008982939529962234682493780461621401781779617654353e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1432461851757072723696758566175492092418960599882008780818287260527803616254393279788432544689985247e-01), SC_(5.8040969640092411729879917885692377407517550359723181988462399033284082820000053118611202551306699125e-01), SC_(9.8366780536951880428910485167321808369787968511555206084169136855660782482855445459009531279875197420e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1229562319061812978125588918876052019483207133418702007276229393601208904118966582830972412252326582e-01), SC_(5.8324593487255899261081288613894845182307560990412435606137883156617098605950425970701739572895625419e-01), SC_(9.7407557385754807772237815910852090414065016911343206131063430542221154169570616871301623802352894399e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1106135432772818118207615170403853132257742175468207387846657842398119594503261892247140988360409186e-01), SC_(5.8496109230962648627726309529515706502263992959812695751552726775788163518174287740983664340142963901e-01), SC_(9.6826072536977889098729286069446366761499761169516218997758352281518573925570009098623283163652065565e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9636945631050270069278375114188689623095223969427572568041642408174456930637833783100943259338740317e-01), SC_(6.0481045713158294418493161372134231131546824327444109853680115145230214170303655131544543991210159719e-01), SC_(9.0017921244916811522232681679034495932477715475802375211038059628478845517612433630015266779451137741e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9634239963617005724228966297509274172728348516176373579589170017576924302352754706332782147102576034e-01), SC_(6.0484608169492709336061602443344085328860716135415394575823552233266931677569598278331755633111429440e-01), SC_(9.0005570410526376672910706381605698291076770844649658392126239214858154233298947276700439344206734217e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8897092534081221262602685804594561757297571640256886944856646006317395269052464463697743614392627218e-01), SC_(6.1443053225475581145537892452906008145987784409202735689781970862748832907912669886505749771743935140e-01), SC_(8.6665203116902580373676597295081657808871031714832220008596420053565738172373905185660078524229910777e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6918148518185517828751465517055732565365423776541057368053251198171976630234381770578827801900326803e-01), SC_(6.3903039274625702483784886100024023774175466194771007761916044479085265244186887790182651584684555659e-01), SC_(7.7928456206926411697556858030722458687889899566035085253994101967268841860699471175827605726497342983e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6663066531761220468493633019722121346791524592862397048655946005593557288695287098876258725431493397e-01), SC_(6.4208832958922035177848884081001370368176131406049302540075227956354621809332450392493049890528449187e-01), SC_(7.6825575072257236620486867444172947416173309054434824153081412148023851960029776656072457811223166667e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5716245105161454239276950897273466663748558672916903124444664977516862140735703942921532749826770291e-01), SC_(6.5322662431771059292103377737985892037717090167591464310137066549208556358115561689400212259532272311e-01), SC_(7.2776036000457704594059915141741480889472894082073408496540881174084505197293111282555716829159845841e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5609505142250801461611916997824554077157399558031721566062619155561021800781029775069820859332733265e-01), SC_(6.5446181952379388676680022129550328723322041065202659190624914142461258546314443755125766218888423401e-01), SC_(7.2323790786811069200199080342525881916304208506534947131141101069823743265991496906461075198350873156e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4967782857809769790072114554227242812988486320892838685251105240143400748771307874689439350509950300e-01), SC_(6.6180295658030144720374118879541902185191498999530166532679784805985684529509188750901122813239140880e-01), SC_(6.9622717417005126815080131460878093141463991875088811785595207611112557494727555374097043138134059482e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4856984927033150786175697799766307767729303079201730034707452674512772459719133083666683546666256020e-01), SC_(6.6305594090045914231313480209005331121786032847725076900701023096192174896172216027039021669145123008e-01), SC_(6.9159415789562596737640892274106790287856213010560934318225194966898674623924280033663958746128236636e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4814599271357649629799500304722155106212019315723163922420952919869188934415149603621263443327491063e-01), SC_(6.6353415404681102527476054647232979712575379460213360275414944287930588466582175330991228778831306232e-01), SC_(6.8982415629906089943281077447431831873678794861226726322914842387529785902801572268470819042286705265e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4796840303838460885797666828478262317148014682815479699161629641034700623809208396016110889904286836e-01), SC_(6.6373433545071980238962427396513920588286723061444232938711478985607895231699991438826542163941744708e-01), SC_(6.8908293809584683023333648518684484623384757316724035011856901994988108245925477572718093182075235849e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4427729076373856348147633057106166090668009036465706046277977466948835105141546292069425877965626529e-01), SC_(6.6787073184366251491859779564088267420354373267982094244436747592639064896662061404064052390895342535e-01), SC_(6.7372845698754952270913128904213728875397529306579526453026169222509167607311813511339203503598104554e-01) }}, 
-      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4371792708291468926079538249312496341506792697661742632647718601653584457875763163025716515087334230e-01), SC_(6.6849356386990921377548650054494443308359557811328462408893834993684094765401057888979707720168079981e-01), SC_(6.7141008801707762362327536838127753447002520003258664677614361701912169844786139960602713495152533063e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2131193486226606250625499629749497854752055574747120536746701245313629314469887614089288005731686675e-01), SC_(5.7047936479140139746669847055606994659967032816435812589478361019934676875941093002412967747372449143e-01), SC_(9.9678594258433021858689676066227929388179912927245324921636243761409445079938945025080860403318041464e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2084341553209472146562808192609232933209407598479188522352638557506404375984242889414017165810352109e-01), SC_(5.7115329569004929114351626335668744333962972991872549955914473717711541664414804064232090803778978366e-01), SC_(9.9455256167657378206230420476881068670602937322290345512769421069155144782425694605730920457776266070e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2068539929917309197277880318884556179046821750855604445073356240937548088108742752185188772927021087e-01), SC_(5.7138032463251377010921927825616598925398514795148620103074916097505906115935866461333074165581244351e-01), SC_(9.9379983794244956376224110680694956468007893042151611192412528820134585255715460122836647234814555731e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1946866662140749681077657770922817113781733518493063193202252377034768044872244618704887096408454137e-01), SC_(5.7312398695721373436789113597313998540558361779223728209570246830974029266949714967197870638874995852e-01), SC_(9.8801262101886996153018749459609351546336480346579650607908280193038758961648964193468975034262406307e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1851717727164519189725759952455695981884160008269433982313137319932486326649868332117582170910296887e-01), SC_(5.7448205412463334814279706763524472696171543630899843640358774977250307815877481054286137026086890214e-01), SC_(9.8349778509643456301818367755396284092802415568416778559937885211074902703240044981957122292843246663e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1646773213603068834995371864925070033079252422093184436349556547524208099031492834451886001206564625e-01), SC_(5.7739106537999602196660906518838361383887095794516632542941067065848828252737252103313328648386852908e-01), SC_(9.7380499366247998547621671547573235453893877292299246462579307810149662735474112233307455692336379651e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1522083663566896426198212302886928292003695201446367823375742224387149817471819356746172579075940665e-01), SC_(5.7915022879650141312876776425328073529089277189932859812589446893688685639390463535856396735941530096e-01), SC_(9.6792893826935084826244682024658378755436219132734703802325673191393950852779436233450146654104589798e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0036835985160407061860142024937073650128806281762248567929239015374589737976909585946579888773109338e-01), SC_(5.9950853917892880438629976100023568332275666194676771428572628280172242660578764951106496500290170575e-01), SC_(8.9911786390119747516846811546566561312116692591862386856327314403539885062829235575595967673030998552e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0034099077285934257473556649207277754503531976083706690469257593284201786741755143743230552192567550e-01), SC_(5.9954507627760389828603853607696846054198344730055531339965451524510332251112751479976179477948202816e-01), SC_(8.9899301176539656133542737128020935408473563824891345713529151364050373637790086550689042609076966507e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9288226373407539099657625774058075663855175843418220314674774723219797048674963528491418072095956012e-01), SC_(6.0937485659971901732807958489956171816905758228874718802834510728936226644777209566539050349131226797e-01), SC_(8.6522345739339842508445718566636355118627285595248903220328408773346094227736634682116145166775246179e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7283907779600574238298726500807519105031134800149547840362640138078728818760010298949894983733970521e-01), SC_(6.3460204839837964700969039274086406341063656055624592565430927699681508747853190822957482520780202612e-01), SC_(7.7687881045680034063840537471194015164718690787530250979302574735755682826371055351056997822605050305e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7025365246057229628184271772822819677021474531275760515708099194381205736283751607961404628967180331e-01), SC_(6.3773765050461612944680698447100308532817677281651360961496538581935142161509820011316651364370731097e-01), SC_(7.6572488113752242752471983008983098558749240212551022467129929877596332371401574099044475307104679140e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6065352930802865651458160911982969755109485112790185018001910112076240297313893216755568678438785261e-01), SC_(6.4915807655088139531961807803615654600591737283142145111692962124785935629047364708944319601958026852e-01), SC_(7.2476733038005768575717842095599739061539508374259879588945753040894493641687671128376890509205230347e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5957092957755003407094165951468863670701860474689066696492191870523755147632512360234887898217314436e-01), SC_(6.5042447904479773417163739982255031733981404717163423593278670440342589268809882901127390160198460151e-01), SC_(7.2019302147498498599713865991233770866456652606267229190262797505011161565305278412643666875334106024e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5306098313012437382119981817235304056646059102892509879166681351032591498173055216149139648819416208e-01), SC_(6.5795072436094371493440508727398609648111456999852921548332786783110006443882936221469029580577512415e-01), SC_(6.9287168539543243875194587571954595837510044988781456935678304416414791013363642801359807502507792076e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5193676736458960965570431720588593617966950378988318883283231292627456519651530479590121504706421394e-01), SC_(6.5923523713867953869343745903513031683149762747837317879400480771944718381037645907673195540389086913e-01), SC_(6.8818525274310444585915595709756879222267508792232730528906782247009893732040876192454826468827150193e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5150668227914627001583099416342846485302813888670659023818489033542646812895326801841902176596613306e-01), SC_(6.5972547812691780380310153431804191821533387618413823530558372307011759001902040926441013863421998185e-01), SC_(6.8639483390116318321155800673503976493411535088137683562764031240150961058999287251091219811628127201e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5132648011211215595798125481331039701823560169869808980219290236009600137913180109910726958697060385e-01), SC_(6.5993069354466605002150399320091229843601044198927322398097849756259986650753602160061147357329873197e-01), SC_(6.8564506401626160271171842874524010309055922830431896824539519739437997062030451374689146787487530781e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4758069477057013391574652109255664370799399981217622500216414190246661449997599048804262257458969292e-01), SC_(6.6417099063897066026711338333367991232402871885371755602905174126204515577198526294703543951793627782e-01), SC_(6.7011322869895766262266616309476221702976500647081258807254357309329791362445914035381162846448653746e-01) }}, 
-      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4701298430089359295147136693129527494556022702342800533982208022899036268507806343641147136695653544e-01), SC_(6.6480944735004548702856445474659279468841811340652807425996930955577094122120913454774183575301141004e-01), SC_(6.6776804885182623920093599737224595718620847152894051466931301663667807505226045554678159833643222629e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2290457111253887473908313939245018213897489051996243922302870845519870013448752399939306968140799242e-01), SC_(5.6817960790764785252802507039254804963806348426102146751909981337840032784386860756864183492747195408e-01), SC_(9.9677344531020381901032528665975858665113852594143102577249044327798737543598494057908391980884353336e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2243436642005751480218838131842145885627448240801196517603576352912929786461802168945967270368583964e-01), SC_(5.6886001171750381006215001215838939909166777702837660753229395281924109901511537708291684764717336992e-01), SC_(9.9453136675479240235839344954759209405829411534021156355062745398078172754466120070850726083160987593e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2227577994237623230182903416522126979279514863383769269312498955777480795688297513577065844147137421e-01), SC_(5.6908922122999031289409066876478193115906762011607574397533727746763029989830910108118355251095139006e-01), SC_(9.9377570913146199849356460289715868636874097497589447803131736981002358544537058116375040722230817369e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2105462565767400296515270515809265289247544879930691133359314017795918135961718996263818126891294319e-01), SC_(5.7084963141455807618977143780180643824052423631803678615784073941770206841217934511311294309049815225e-01), SC_(9.8796589370495485384060722580960477151570346691928655949335857342190597226956824786544521711187070072e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2009964101155388793059205073559408785558517342373801031421648841318672155228913460581990406170812730e-01), SC_(5.7222074308147938749676020538407074252731257860536282580445635260427532727758581889850959973742827277e-01), SC_(9.8343337701285313692908079037072547047422908076974386722487296418331900761562663816347632475685546396e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1804255665488529819322283839325596197932363865135650863664703989381585393525137324509636359064884327e-01), SC_(5.7515769620299681523196131763354382790044194476205354554242731792785701940378257534923859485188127818e-01), SC_(9.7370247913980116506693171056257938307622554467592079769518122440038173446344985687573898455590147591e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1679094046693952502938239267864816843160993386275573078389016894405556199500299096235398336842339941e-01), SC_(5.7693375665767075362949565002993315706207504670532509722532032738287980041353787935153841729533590685e-01), SC_(9.6780322572908544856491996206604313323680371365869951691363042195024334098251376025437450867926998594e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0187821680805304630558639705627993241718501691107186718352602068931054437687122368597383078948398848e-01), SC_(5.9748751067176046281369976515983650719059587575431096485679546651992362280308046035362211346989086927e-01), SC_(8.9871542300786182828281829008317925084220673208591066754263746395327940747215146370054262058045157987e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0185073019682977963683422775572704612418139912126519998098266422819830870919931340521167448809539501e-01), SC_(5.9752439823224866788807615624968789474466576475850469369153669493177667144144426612402235526320982750e-01), SC_(8.9859006082222448834603311045779974038680023386968048822084202704760078221441929576773325326811912978e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9435913763483211310016474429763763173528265140226268975431776953159286021555657034247957167846839063e-01), SC_(6.0744840147624543040480565568163117989997372650801964839815121737042482199503461037450630724992543260e-01), SC_(8.6468159138744413396676005812607091707475628349565244633553770984743736483327550798687056853327772052e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7422002119763573473022623974551410429046260550355443672621918356301324658058585281552760801233427763e-01), SC_(6.3291654961513881524068979352985619510502927664804954969190227990891563890330800872123970143335658305e-01), SC_(7.7596559065281167382515614392972377522238408669878244063700030487129625550376187275458425693350557422e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7162148123008930152905691560073306151712507444276036087688373153719037062934206939803916176869436881e-01), SC_(6.3608198347719529143079866456450674087822361859221122849022938598779033771861560046768816110494651123e-01), SC_(7.6476408243660183840419938109485003200588303810330465781765121116440529805281648672155130549192660968e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6197131286133462534204872724364709861867369546323659190098293514758935073046368715096134135212740687e-01), SC_(6.4761077691494148433932645716991492971825945207019429799126542704355365929598932189484512379662997760e-01), SC_(7.2363073525569356837483695936341447405343073512169278357288732324035829816287170087781405390007594456e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6088294122829192189573593899691209220551365404260297666051613679509605974627682887646299693478431344e-01), SC_(6.4888916599661583583191742839431267563913837793401085100474817550981256544702424652895450685317946783e-01), SC_(7.1903669658091869553499199723598392543318386020078614605424692086290835425606330134384951182427119007e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5433776470804632538324450018895332039721555930120901426285341043481183062962676486460115661955828826e-01), SC_(6.5648650917994357494882237730056456372621121747467258246174714677288534952434434252098723294607005142e-01), SC_(6.9159716974889647394204562866543921808541093893677771305067303346034052168217340109729994267836183328e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5320737654974403818310311550248746937758979318147137777958389820151113451434657120343491381090515956e-01), SC_(6.5778313136705785756914782552304084216334532826937060523201299640532546731877887807878831983864485253e-01), SC_(6.8689040829185670065390304733192123964252637656477894836629161735495986779850296074438142596672260076e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5277492339448833032552620506923247079771087701254348756756670037290998319223094391589534577560671670e-01), SC_(6.5827799196724040705352386928652807480817343947077911986655016959551394553098507848093018430808359670e-01), SC_(6.8509221900702294142990062822217607731079329596150694082154543649138114162529890455098812968721938686e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5259372792347120511208513900171174265523078027907650428877002244570064512585395228003591118682413736e-01), SC_(6.5848514082722641045318515780959690004522427184714447582206578000919535583692874944154251813966815621e-01), SC_(6.8433919447059491606317899698937253156643345961432599538868823519863437224873075338860093401391862480e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4882714966564911589963464678291815197753223248921823778925915402821932270786437951781525638609762067e-01), SC_(6.6276534303146806830614033011904607423425272802815367380509024969437916152187152160400506578947262940e-01), SC_(6.6873985640819720499332503574984933626443424090193551101156252052265636689158713355326660102608676341e-01) }}, 
-      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4825626390094247536750523338876072188027602808974214783645295667839420744583174838551457695326641261e-01), SC_(6.6340980060065673602846694939196477957722304199269235219373169524729882531597609958364997345354268725e-01), SC_(6.6638447140760840656106799845864705102968024899678634931061640323086244579035971006255115170607672299e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2356834198085297284638478882497893412871816334589239621590810510460229027024591898040465703289158342e-01), SC_(5.6721705376946205390427961665970059736024841347410653486325329192867205735266890106050044610393894154e-01), SC_(9.9676822956541174544458979160294111982717781368520479345239517921988891797274233681385758635050499762e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2309743837436966617404061584025810958487423040924350745309837708523570239371915944832658715891326762e-01), SC_(5.6790017339454187709733967122169530737079369773124248179099101248653094850062872466345658961432021183e-01), SC_(9.9452252094573889268247067182602749357866296011926998156214020668071509030438569097887424492259441666e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2293861540116714301114335748965692532281676426488813572080092006509710620671895225911746597112432437e-01), SC_(5.6813029780289829983158313693826276033204904230163591427582885571016405684240547942280906020516683342e-01), SC_(9.9376563881206421642154109673095286405454050276318869190608203974597576262167810669283035654944420139e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2171562707541775283216100518725032460530587522999902077396394047464341865763221201438546301611964744e-01), SC_(5.6989773487885787427179047802937349935171858785204126189725011686947470165923388163284176312884215337e-01), SC_(9.8794639120759730563653981236447199276857561704765650822290723062342415862695712517241150453892666499e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2075919226741995860022293674808777165673493462865717943354941450379543531249526640795508237388354910e-01), SC_(5.7127431966484574129410659614727900954745850414292458284566734397702205511739341962362486090994521498e-01), SC_(9.8340649454532446402419297890771787264934785106713169722850236155930692812853696193840725165746138568e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1869893747042249014406416644412480636494428461317268675781299070794448073340348713329720284678420176e-01), SC_(5.7422299656562105117704036305857527950101084350416418369079686840586197166015317351976176674764678545e-01), SC_(9.7365968996184065528156835106043389832177131562045965008484624330161311734711663406971859565483591185e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1744536144048384709618262057324557989663805267623815469742810747661577325596655931632062666861254782e-01), SC_(5.7600614672018624561593666057872500780703090380284416620870806713853583547307032685078280291517026984e-01), SC_(9.6775075235597857654791139580214060936061914305308331448561529533864166673810715230627716567282370817e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0250758998479945716347885271315282721654486695283688765554142442562109426930428849726020493702485942e-01), SC_(5.9664190937009193806033628846764837334468769042097557387464882791398394285168604616060139501162232953e-01), SC_(8.9854739107724205860696760277356868115949305655710313163768421227636744084800871317745275812810807031e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0248005445491159930111905368543142667223077966946578947414112732678262325062889025008371371612595005e-01), SC_(5.9667894399085519787354441025116704239857773974702616021827449409407386541310766101282955598804924174e-01), SC_(8.9842181584438304721651085167770832139260472965064476312598487193878808801064907941163420527623331326e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9497477620164296772231968264033896521568678700617499548275530289350711240846408412648625274765408205e-01), SC_(6.0664248549137050838422773608047910448152667213498483233803291801277241435887758016633584572057242047e-01), SC_(8.6445531493435749587895765218694575073680275066920830435364274438099261586760681243447394402098571110e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7479565394946284927234692341620507659649155584903095699478075711276977096863790391945111287047434699e-01), SC_(6.3221174824660148314365931999525650173201810373982859374672975529330674400521540533658537701860560478e-01), SC_(7.7558412442871289406615116723807701226119455675297337367001613402115828839211338193942671458005539751e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7219163949613172248590117969892223179795415018676581801066175755131413013347567019849892308484991672e-01), SC_(6.3538970080752500568485317471259135629980941976570735643282972254169548854638005016885241071859798674e-01), SC_(7.6436272776650432487665949146155026357687034770265683695986530198115778111166478410030519782867601898e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6252057143127864915059263626930247618031854747565939517712927479260711142674626510247877184882667041e-01), SC_(6.4696396974183676343406986487958204792705002099258320832068524880356740049422150438932076464559177964e-01), SC_(7.2315588770236712038032010841854560477959726174036412347081320983155650922277083131934646560167211293e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6142978850939479787275348601441484643541987325099658333214820832771970604198580658686151252731821391e-01), SC_(6.4824738886519111827632554463258721203457628779469471392160403957721185599032005102500449699827483095e-01), SC_(7.1855360011912210013653339935336949161412457665447326456542947645392663837703554952171651147339573102e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5486989077957704607751459319424252886558140204011058855703749743821491287355883048447574713911841678e-01), SC_(6.5587456727214954675935582401678084426731514721678965344884100275154915290479931670060897130352919612e-01), SC_(6.9106465557890191216007891266926390489078279068397906417112859654056825662650923649081040266614398079e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5373692286611959450453573860950992838774094974104092359774471134704801443129910501516572904715573077e-01), SC_(6.5717627095651687167846045087164594537656753877866000524919588158125479357038090641347830885991955275e-01), SC_(6.8634939382280689383938911264509535411630305944708678838769499267964044821387513467180728766925887195e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5330347993237233557058141218687045383091080771011016159558884363102277351786376773643504207409058457e-01), SC_(6.5767307009013065557421215154987024596096919026746445996495662494986513953475812583774305790284562070e-01), SC_(6.8454795536689524047556283012263023564263168946965089523781771181264963024025148459276925576291486267e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5312186928470898774927370519378445513457379856947947534151774653365658368741861759056990792970803281e-01), SC_(6.5788103028215193322238585172265745241751638152286875290052429814137712553051399151156781860023980947e-01), SC_(6.8379356990913200292234726733780193764104630525534248630545704475029821506216977965377383686606439784e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4934659918729493598363301389197093405642604690705700237172252786179976494710469901652844638241245568e-01), SC_(6.6217797780236964958939378553550407079885401563454607487246554307384099704235296009633890245319823067e-01), SC_(6.6816600511180792625101812555786169988745030740393627812069050638195632794922362344327133038874450951e-01) }}, 
-      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4877438593924676589255020842150792947534551745391740552992610573480038421929429854758692266029518173e-01), SC_(6.6282495348417890952162129867036387605454324121281646088490944802233037459695252793860197884801881198e-01), SC_(6.6580635264515609757499322352189439924637650574701108900350085477882355550135496634274167977559355901e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3690729532435869439533333466655854703547124397541829121270122335751422391304180830076208301386177268e-01), SC_(5.4734466201185031728910041317993517063542072024831507808864007001256776554845212955652373177217287441e-01), SC_(9.9666251812698509905732810013969053497377741467271954171523048440130494063580290129589808301610474073e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3642283394304054286540539280717559353510883688748686863614096765854314639208925699418438602097539950e-01), SC_(5.4808470409115854573062854657031911305103434241742745363848341917895238265197778148365429811885245139e-01), SC_(9.9434322338789426112945818175678690487452432807214054071324366571663660798955061739422645061847815284e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3625942105255306617886823793469730623336248696711803317378381872271014876467379162928369890950216060e-01), SC_(5.4833400469134573416884901132322831627064156210198355242701994012819216873885463602772391097389430164e-01), SC_(9.9356151647425055726622624481485490948761772040937186866816095509573559110707049958130643463135610807e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500079910696591519035882875511589047376502387554543692778629252639257606953473950976872988697085878e-01), SC_(5.5024873056712120841014945163476243324871801203868143135596956205181048728344978740533588991662911911e-01), SC_(9.8755100859529386245352913552765772294523342812678855872735998396923060099811788986599136768797526725e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3401614229055776499468115769005675952063649400456309790504079973244225219383622112214759040479050752e-01), SC_(5.5174004241016992144402269196766975816550009854595648707133992405564875928350829851673858242901943798e-01), SC_(9.8286141695328291645517343720405778498281454546620372507543417391182102046877121206088946156390024124e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3189405035698601049688582460383137103184031079269918907127711398907547694934213023298058566129854283e-01), SC_(5.5493449071097430188190574380996956328824195829882703265157381759683283537544216618530767052032197745e-01), SC_(9.7279182087994986021911844449080064986881114407678269529911939615613889746841219354010110333210728629e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3060216035439315083782486941891219215811048267682169794441474780935389790118328202319679585810561842e-01), SC_(5.5686627767769792178035295982889666713242360034836567639836607271767329586724400629867322237929431701e-01), SC_(9.6668627217848917325097682663441182908314631783133642789853712787548277415361309772062855935369233954e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1516988789033993096394881170296116606970498834871042797671051153401638437406466335388475308836053139e-01), SC_(5.7922193835942594447032830613655820673718384816658822035340199720354747423329103266995243214356940258e-01), SC_(8.9513195608735658804297085322617147495308598250673683940924321381648461660586538877240503996987645118e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1514137926330539011686285537938845410454863596518470319178046783421376328948371569200018200784413651e-01), SC_(5.7926205797783452039438930839968407852340924858641722606164912027056256742827068213185202175441546116e-01), SC_(8.9500203899522364025899818323075106072039973606788335778531604394315737862176691029238126954706682144e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0736297145187781404636691866172702777068660431480646292491885780225336349391440768819407983856885791e-01), SC_(5.9005510956892351093701980424855298830842639272402687961075319282502646736001419095514239513520704035e-01), SC_(8.5985195195478075048987330507289494169930694746461766018967545183788650273183374811605598358715407360e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8637747588742202182040482010189002543834693790545268513033463497170723171441039581381353129286233249e-01), SC_(6.1774627916073035352884595588439805547878259401255276962743603871591956336991370779279813707835799667e-01), SC_(7.6780783896784181806209044930196735589329828521967416621646911972230243433635734758715266386541835071e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8366239945649301881493736346610076933805258741893282619495268828397597708373598579737419101854780724e-01), SC_(6.2118696354486703787455543576328568763623975502349979381785345756189626695411793592996562281739625541e-01), SC_(7.5617912887963976840730609080207847328376759174517163383892286167317612498237038674779298124168369770e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7356609972222363681408167273709209988640499098959682482324394002540666295832191978444971419667127175e-01), SC_(6.3371562183722972808470150142078023775170205315784982660677195450820519950914159869200867370641796872e-01), SC_(7.1346605119516359158027343012463430995048953255593912514471078973952459143517844538363178675290663125e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7242614144398140457300338492200118214072555055305288855043470107020123590274592501326932606186454982e-01), SC_(6.3510460241913098010195194517082269022113306623936764258418927477344489155305905286617400173768822320e-01), SC_(7.0869460188690080683551019029101618735059710095864890139995230855493381946417265275705458389561276647e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6556556611358773549465861886827182155373335151856724477440258948814231485288171443681364331095195516e-01), SC_(6.4335788172772230828417009576464734214974166586442289425853124661169150160915416343135096655023329864e-01), SC_(6.8019186310020591789807578388042819121340659460056861974331942997217228010351762798606583512444962951e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6437983111644691459360795752253471910139810234095141493430713921685213905679951578784456097576791608e-01), SC_(6.4476621637799238309385529739200586114972717572477009746665152601569769930591453451788053959138671487e-01), SC_(6.7530215818979407870111967706863226045049414176457263785533267714751808185991135424765891047482483718e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6392613724538872506773072571541873578851865129384544729119932518860326505861570891149954008636044267e-01), SC_(6.4530369349116506457824351831464781661329544804671797723132124100302655948736345227872841837122701477e-01), SC_(6.7343403576546853152372215300345460543470524775748942286958954939741913460539401157210310196800877651e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6373603112203327878166764943097162175073091464875141069367987846443605732111613895027358260154185849e-01), SC_(6.4552867850000639225035851490362218653214813622116240555434994177680402871491668095744506265991983242e-01), SC_(6.7265171887828520645957464785546346725016162314238569517170652979668827782540865497945270979286786973e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5978278283822479211376439731268141642022108080095832555933973987704296865652470937104603229869288191e-01), SC_(6.5017699351992065569746064599627737154536888227390453834366792436726148721533868773119735826598551074e-01), SC_(6.5644473766197150059277953711487155980360915730283952501378037406371103715133686833849501666306310513e-01) }}, 
-      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5918336733663972037219871212498362117551081339580453396486836115142190979661014478954656059145811300e-01), SC_(6.5087680459469498453412617782386488677994476550785121126771057160918237120006786151538232665099459464e-01), SC_(6.5399747100900172007298509080282708005245020667670621531355072097410857580673026605001215944240422120e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3885482409737487793132986525390252548599016635647076881425605198439856189635291019635684986647676933e-01), SC_(5.4435520029532394631766859531442445028924423939805843855900693679606882689380332392533232650416764803e-01), SC_(9.9664694089105561049436599014171427205430440750206219053630830466477486541729108074262628038967567197e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3836846976079144894023795726943708541833389995672584811366755923228253071174017567635353431121846609e-01), SC_(5.4510394321720780766887536717356250054610572085005960031610835416626521365025255202834856505988398552e-01), SC_(9.9431680058555042048560821892288124889668236747200833373307558342592799237570669113081508646858944123e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3820441560966632694840359993609916279790205370061844267576841794174497598281495713485622976344391591e-01), SC_(5.4535617503834845711324861801153301842141480493596794361183694684559717959677144037999716529712971962e-01), SC_(9.9353143444262221939465586259809215783089086048975947684621927841892919843078927555582450058279233656e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3694080839939330368414271429214551959961793583075530257748487453202093020709691019075041846416360706e-01), SC_(5.4729341603546632401734901252585114956817351177725909693254699621320094637152673766320203739840879612e-01), SC_(9.8749272761250703526071418423335735642830175784158270003092854064131945258173428320458022832662895698e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3595219488333541745953223658793448369279376370877659139211318590602107483272687491384205103621224117e-01), SC_(5.4880226664048500692879221583078985251740360874646904338195445074557839493958187702092044696804312843e-01), SC_(9.8278105708386568298282282875597998137429996085178472000521847835028605762176132021719290137727508239e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3382140916514258364057514275189395234076096015656622904743683896148751450562302576019453974647090151e-01), SC_(5.5203429025546581114852096977818457319004303981372761755614161259277270015439079181206829579325032785e-01), SC_(9.7266382772180763980428823267587850291886472907988601665506049159784515142450655743912151433457442980e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3252411677796080099984218005465406247603158092900382879848475335969228461284474294838346745658610338e-01), SC_(5.5398880402321876447537992744785992051147320066434509696867298206540346295080549987859520437777915381e-01), SC_(9.6652925010955620940395542670963601024004192923501024067547444076347996257852171861223080733972851268e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1702126153451325670867681664834862284442900110619845692881310008319720517769069946797733509893494105e-01), SC_(5.7660754261503767522810562864064328455649166811864815390603109965795766966575540449279700563129428370e-01), SC_(8.9462699615741016868034408689337159403352108892081501750962490910797925647981891785415699133208532444e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1699261272360843718094896717933608151745983515066309372984104102996139405622722607210355081833891513e-01), SC_(5.7664813426824850966137934301882037328247242522271394061105905414771445854256739255757146117096354987e-01), SC_(8.9449643518753563454611035039011276118628076201799942256582642209492573307351767556846756787034337047e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0917470232222200804623180098129133036872476212345687946408231027401224355414186080302191412417315445e-01), SC_(5.8756812466448807626035048020623505899237385118588318521559957175811892777170782847243623726402163039e-01), SC_(8.5917067186634159636297999262881680727474209461119658335870527906879501356002165645327808755884914641e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8807119444979816800923969304385287292785209340565035630430040254664427368175755115143127657804319275e-01), SC_(6.1558410674616056493571795007635947841655775384258519636348871522168706473724532307349806008226940840e-01), SC_(7.6665429525726110361447413684552291171054174846338591438308890401356527577849589856356276150225732188e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8533974060861189062248546305583049909685081062975650698710874051826667020351572955065423608667621888e-01), SC_(6.1906501421159166628343674250361648671913040974698965825105617076167069374238270072189557585460007272e-01), SC_(7.5496484350046113300800020039074081961933680785286101512645919124096025389484980045855949751906931482e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7518052347000925314010007943527768455040920946345973339627012081381376695222757183254277030896944957e-01), SC_(6.3173978506404235602086192410695037495356623570300207001965408561482576560706910009779017218552967902e-01), SC_(7.1202695591348996943901212719172676293237917080282599202090818283760895203386224684127468737115722039e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7403326959640178723563496098403563126044877288657909026716436291016997542128873110698916026557616324e-01), SC_(6.3314492618823376986676740088221455887438346847232176226658849048417517890369368618344349029048271542e-01), SC_(7.0723024179015572507350410631921738029759560477969903360400060435126461530726016656465837852310688792e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6712800823285619471798123561258913583803638220534736201364708009370629428320353958750416444955694982e-01), SC_(6.4149405218185064504992339458407016741795699167416304441730489787216690117110750201301703730190120252e-01), SC_(6.7857602589593721337697403304549699145452424462317392210364305668406670401778150852638680470506706518e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6593441813020686107904272195284976164911143038148978940760933715399917785398101606027733051459971132e-01), SC_(6.4291870957652293482277601636810697919275457997668849096935959115861162055784408260876292546568984644e-01), SC_(6.7366024601538257589655742562219072544530334312218911862590121331700593411003613779831508617892420325e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6547770865632652104311857431350648982519639693036504351701283181609474922881977308885338563907679349e-01), SC_(6.4346241347126103408603307544875846579869659656475523368458255827578551435308991733382243465986469958e-01), SC_(6.7178215521760534606784911003038819524570089099102635584446923804691272196126068898352982615576142014e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6528633729797841460176785222203390514942625072618331938529597075420681577693034777030027274670865291e-01), SC_(6.4369000454026378494764961458275300252507916799112249356864558832261907901572939091058344628185994802e-01), SC_(6.7099566282750678306967995163385198199449520575839393027024329721293501791261343629006364525136879702e-01) }}, 
-      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6130656170513378346158650596006841065509926127276492299715158864622868192915634720105938405478654273e-01), SC_(6.4839210290125166440291833468322114687478245067783826919074500661090573579759551799996853065323027448e-01), SC_(6.5470204815482800802602415811048971704607358039770120289884409108362609917793951796905679822441221683e-01) }}, 
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.7384321813508780300050309993112921610348339609531096226291156957843807163438391463300771570266454611e-02), SC_(9.9524685071841496279438927849850673342525676921414792528840427410727111940782381944976305408868157855e-01), SC_(9.9995488439733316729114394585903874689886199946693440341361736436672692239264636048488084336908171547e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7383306026428126815811673852101862643417212675894886262329096942831342806175591481538515201116435095e-02), SC_(9.9524695011206291426731901545274769005867525867705503210833924341584688692109569818882782443312019870e-01), SC_(9.9992353321916073154296514614318371763529995049379965142148455053362169878708374701587696243287582131e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7382963663268679354766311462039914384149178492941126840831062817834448292082576674044335924290112792e-02), SC_(9.9524698361168545268757042933526662768772514619668023376490370653166168736869277815425438301697322693e-01), SC_(9.9991296657753407444565165371686075323189094367991128619066744668429579140503359966446931860569605749e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7380331287488173017819681812505333548000401340832607031998520409371778408842832201970632399407455377e-02), SC_(9.9524724118097360944629737689090579536626111956092105184429209919209960381948277540779135011872980164e-01), SC_(9.9983172185713251267253025953154802657840786163407200767760200375372426265381549093953869220602182213e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7378277454797060918439287025630752988524259325176347053163180340804501139998370882347991305783292950e-02), SC_(9.9524744213684697238369251137951559191374873239697065458847170083807556278595809556474002748294261664e-01), SC_(9.9976833370589598055738289274893465677056797771478451409770833086130339040015264801585644093126658918e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7373867428466078827183319249605829662038878958674322241785141561706308176062148140500575389736858636e-02), SC_(9.9524787361843859046684503694959443606213073331077397309037690642929126741546581484860725317608308903e-01), SC_(9.9963222736499384529570421859460465646281312249068720158613197297025393833765853405888603462853042983e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7371193424879810007588652514672604171038551577576512840133215162813719206019907024377008226545048940e-02), SC_(9.9524813523614031580155154272347701177066765446592058958809789667054121097494545539509044453284397477e-01), SC_(9.9954970099303609847458849068667534444745484953685258900209171332658289031259888119908884757012452532e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339839179579928018704143000418077269746964304983646252493319558842047662986337736134976401214155303e-02), SC_(9.9525120231451793830985245843366966203733236112111860397852232906222180662225991758767056042339001978e-01), SC_(9.9858209994199781278941437194680143132324188699653873991712233555081338659514668305299268048007246328e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7339782204735098983141505623993711911459001259399602837752570540694687172295574882766475269842999767e-02), SC_(9.9525120788690065078512180252804658575870883738949865086421010712034580246577640951605540994760241665e-01), SC_(9.9858034179693371185530389839478102909306909444244139828444148460849700760700112751223062617432481898e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7324357382337915060878514538001614103127959113855749132567239992517451675127438717163091023277436887e-02), SC_(9.9525271637916917939363212827434662588809382803755724970123962674618546815060076204600270615937503766e-01), SC_(9.9810437384215507531192865121492102169160078954931664380383811419406897938852089977538372535612829971e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7283832207787332968350504435429144214762136106042661009244142576287985290132328716551768340406726525e-02), SC_(9.9525667844580027212519964525662529454780451004601160492220566958669619783126116364988358493401101876e-01), SC_(9.9685402331179302384119860067365790061187418556554456085008029417476701630546266620873973439295183575e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7278693925629101473730435341228310212032309563196883073408404976412708107672325578164629264874000079e-02), SC_(9.9525718068654182996379555937806239819599280949500315783758413223431440712177599882842080674201603958e-01), SC_(9.9669550352317052980773857626559666269204531893591114427801701253901312521428606453243059354958930545e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7259775696151969231560088118671897900432100312079923769575924893086166745621797945635252162042457459e-02), SC_(9.9525902961567457799459980362930626346578307070578660454715450064990786754293178291486280639555469960e-01), SC_(9.9611189149631570780194584866472514410147478802889450853381129958809506344781648993683324004393139400e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7257657583072734398564817378715512213597927085867646425816327114748354915967246517590740628001648382e-02), SC_(9.9525923660192864077140433651715283184822491030430309366345862602952814976707227038950564349076111474e-01), SC_(9.9604655229407085613020817827545499990274574505860169796764685614255261186781008745763895029260399934e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7244982770042818904024531685011575954627230233210286803989361976045451794730571449048456332621323951e-02), SC_(9.9526047511495907655064681291117857597207801050777388462844588407020878200858505148516677103386126487e-01), SC_(9.9565557382340077224630623621638890196227919522504229996558938083078176693734660018540050675794907254e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7242804401238330394641034407571773598415791334970660265829118621816630813903078372035638501402854060e-02), SC_(9.9526068795676969770830147652098548970870591187020705631353682973051952503866517509360167878496802699e-01), SC_(9.9558838001891729294499891780505516968777413390971340214047171239353816575095609120301571391073133445e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241971830040626580775446834986136249520903646682302901559733248423563672355475550286992004247011330e-02), SC_(9.9526076930350549471991585281853568963609976679114746406156151825336912211360294679020458186631077546e-01), SC_(9.9556269875012748079193459899059614648026964684907523159920139031085488131527377860967239854162520648e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7241623119621507768675533305231494633519052635102622629454283243024320020666848207623354683904466225e-02), SC_(9.9526080337420175720684817572609318291152213025067248310909549916814881246189911074085103017210067969e-01), SC_(9.9555194254819173899689090341202623861942977239356687223773368135903981199872362824922639858352857970e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7234391800827738968992450665433357666742411135127401009733638701177282347102378993477236969678654384e-02), SC_(9.9526150988125885796360273996610273175186092020643789825948701988318876024022145047763437281682892141e-01), SC_(9.9532889129818059354033929751614120883992975273268479379992266644335702830351636902588795874617070406e-01) }},
+      {{ SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7233298644478973403186335285900151115960047949746687839215967221911192031090096952634390287961810058e-02), SC_(9.9526161667910893238555566309439694986630762455664353906763841267218133910312675011879044026031301748e-01), SC_(9.9529517329166101513341571318056995313554164948688445541889776316051021077409476762097381272562596493e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2664257541417004306368951282691748727550124386720100600608750546318698226257203720501683038955900435e-01), SC_(9.9194841503601700817490236765031671061294384597914801836296273830499788073745688271122867056931693804e-01), SC_(9.9992370169081134090096139778728212576933539830520415345599126533770335253944052333509204238907245252e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2664034438368367615558599657163363971530646734795711968270194977547712684218447066591858350732790914e-01), SC_(9.9194869987030175974065452521412422683585122017884833703172127477318391160839598306916141357487061604e-01), SC_(9.9987068186822403724749028083081518011247091434035237209533262760757214065053721683798188881413986251e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663959243421258905813608345822828017922530244400625498512136982817465216522876223180316746892978949e-01), SC_(9.9194879587007742159475715284033058520863291944391982961636532662432995118718631907184665515795900253e-01), SC_(9.9985281208317985060971531909892334434677570476838685775408615707510438112357380797799157313711172762e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2663381084916491805090059492100784238269531877861315216778816447532202573932684348672955289435329564e-01), SC_(9.9194953397328531710160500722460026622655952036103040094265110799584619676852721018077456040008038541e-01), SC_(9.9971541642789849558372993501158595197975574212963933886048158773290926889665199945423225402810274253e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2662929998242081571139218814069795892923025976302653342009659020548480739650785177125529517333216777e-01), SC_(9.9195010982708302717556304478333609322185594815599681184080622604103482677714560248637311499973443224e-01), SC_(9.9960822036141720568423059443779597670253897270187040517610329946323987386528311228454125508327135443e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661961429460418896967396810246571405727207422895958972385864065275488877136482238636675755124590557e-01), SC_(9.9195134622414100866733580145832318164333662539872220791472939170731476462823729405537088602256531729e-01), SC_(9.9937805532816590734549896953199729957319400587793257255984019593010016180390682729079027380693079026e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2661374149642430498275814078314106907940053959163726876931088942592173877800165066908556638658111681e-01), SC_(9.9195209585154697731347941628428426390274881177960013587295374143129739974658168687491437531765414110e-01), SC_(9.9923850109148547626583577239570508951580732513750278611967550553394336805805481340265773352381893379e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654488424423158028146538144364661933525780622463738133669996961977781584193025131615978691374736521e-01), SC_(9.9196088243015612875932298709053672424734467141780120825856707350305433097042525294321552164863047109e-01), SC_(9.9760245654598811811584699102546894291904546191886429980627001499665291127151607954102898970245409851e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2654475912933657371715784577955371713950703838798566033558563166548518653854245032696681907807858998e-01), SC_(9.9196089839111006557460998819888205150549888102742495979786588774847517740582706614262145998016077843e-01), SC_(9.9759948415480573100107351286434486993251335277288542659411034077442010567990044154536613504939145113e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2651088778028249529681324961472643930079008980008330443355801794393510519029990510797116683182423634e-01), SC_(9.9196521878191110759219578926460974418887553288384632411906981490130493843683671418532806952146307632e-01), SC_(9.9679483689080146267036555206087036941264673152290486533337176224825544066841611926466991550562261874e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2642190862830527580721215526505229730209030323519852184974507764030465101007745564782832625354258426e-01), SC_(9.9197656273662858755859536262180938253203297732542725317281233590840843833734141008855041566100980432e-01), SC_(9.9468147004035723310154343069206567712485541810261085505258701220192600870722139834124181369745440365e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2641062779058421570460511065537410136170983657735378675244278309981837665101907468118588301864017788e-01), SC_(9.9197800035161585107950888704067358591074934045565763068610700126705898581352101079650398461144515141e-01), SC_(9.9441357947410335444584081726543013089369655154563276876730738364115365115945214421916656677513127714e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636909579190592105840772186634053855349665235538976974328031718322404357760490206890129340398145436e-01), SC_(9.9198329201087661526570442454915583057671389462271501447012368719319859755566546725291094557801848466e-01), SC_(9.9342738693000332599023435146912056910259930440443406932062169067850277571529149341681342988839858382e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2636444600483454929809127650268940119326928490721071275191947418049108665734760052441701951562321976e-01), SC_(9.9198388433779066797744876757243919372651978497089148515009099094125826299863226947736370553030004936e-01), SC_(9.9331698429837425360137946605738697988644994627479783349201698499483352546906337696828993453198700348e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633662245544303531719706451224656938088018551336847850918095777656808440418945955176998974002039419e-01), SC_(9.9198742826033377437823497104917645079765256177257169457781597834796787192740582416312249294742280701e-01), SC_(9.9265638818123717829044416267324424208436635214457530159464907190816190360604911936503335242971313706e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633184067787117083347366979634799834393108210376717864379715524888076823028318808344928893828596585e-01), SC_(9.9198803724185150828250582980593063042679670221557857339102660580508587204564758906924039446639017382e-01), SC_(9.9254286360607095310872869643825082215490324697349858219115342380174729398452659970029364958049644953e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2633001309656437482138428320121532543634522262273343831850781936735439680488083844595421989351804066e-01), SC_(9.9198826998660718716837813804502039249483935740565168392192363791315425400298946293811987436525091633e-01), SC_(9.9249947531299439702698295127464023422759266902968622218955461594085751552138129781542248325997359130e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2632924764235816731122490282788085050476197822831510526557353497849620409416563257619528664279583130e-01), SC_(9.9198836746713705777141680982103677818496328716939109700349370063712332759617804108545679620324882243e-01), SC_(9.9248130287295519744310865030952607670744265802403537347802822028594500474500607852951661534106741075e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631337441785326687816634005477747453164660541828162776424733100301553637815563590107827363665848737e-01), SC_(9.9199038878568536858418121802450500485198240142002220024192700917283352293061580769708240953851525272e-01), SC_(9.9210447114215378460735781102561770935245345554665212827381606721877666899124939323242771637869862343e-01) }},
+      {{ SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2631097490742989492657063944430274528211968079074595010518144227487275486133207409344783969804883908e-01), SC_(9.9199069432023132030724337389389222909214633265360595954651526035596677698452115639274936117462678109e-01), SC_(9.9204750824490307674819232713512953979951089427971007026054590889954850519860270336808200548690138901e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3505906957854976487019467229150809299318994437628105664808750542677436676111732863997438626947793430e-01), SC_(9.9083754860450078395332681477647907903642750464099497421905382162419258175583803075318058079728369191e-01), SC_(9.9991322288071247194195204891653593075842464302209725187751044432311136062342207945950982768236536585e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505636471649210372603198422461956650248783568616264379949905080830384864418695971926895389672075266e-01), SC_(9.9083791729503663901050275565174316583124095890337567827942102794837398209846047692450885437410150910e-01), SC_(9.9985292148901205467810449327038587744280341027642623486742152766298960207302364016802381421894872186e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3505545306702043324555247360993267218152563908287211742085132195375578775329170689622874882692407421e-01), SC_(9.9083804155717691189280521944749172668102641028654697238445838592256772810050311373624809701571899797e-01), SC_(9.9983259755816988650741468172676291742309735190889277059133765868842785460233762823103667649992172288e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504844359527710271421527734139016831004439520985972915688817561116621544183023138860891351026536269e-01), SC_(9.9083899695283151430767142615710266889023172523613911873972859255494532949124882527713027148994917091e-01), SC_(9.9967633321925125060065709538611712355608318330552064140177150622272431910857883885592327269685959150e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3504297473257173875471819102320292659475059993694916993825457206771827329180416622176168121018029783e-01), SC_(9.9083974232737454873736188425996276677442026397246869439168189866777079392887025814578836333803069333e-01), SC_(9.9955441647276913066801367472567078396542980367428451621363490179554166790416332918254803717100398131e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3503123209571208309363420689950731116982605531298413808499070898093452268543670766437579056569141833e-01), SC_(9.9084134267738038050957477136668274555739381574666904146465394636521539120180597541097029906956114518e-01), SC_(9.9929264603467677351450162743852392690540061085831323090957515452329013442250362757056746876653781443e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3502411212508212376952373835067574915279745260836873262492709373071630554211876591297721702778959691e-01), SC_(9.9084231295642257235957756239166010258356457850169518192411961653264629445989143219869838177725648101e-01), SC_(9.9913393003649550818161042129707375183438189378349987392384398541248301402040108040099627017157786572e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494063393531688685189672787730371372304351081922879121972752483013846971164990658159252018785670550e-01), SC_(9.9085368511861265852603894538994285296494825125674598030544377888683597727115843604773942558265971424e-01), SC_(9.9727331884454411201298964238842324037440988940893185806909188329933516194285753882038200949518729618e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3494048225706637862451725568680331469399277471972125123717115147463127823521362287219487127858824550e-01), SC_(9.9085370577509087391361033622885993099888051152615830483178373490291403040576652084310648551294729353e-01), SC_(9.9726993858062915563755561920401451474696518575466389795134153908170245585822598399918740623751537952e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3489942004583462344121895006728197036775770230702790778385499483882626759432853510849681117183885112e-01), SC_(9.9085929701007371219201469868355260494070513245456121257345888724705987699314688550077102623601479180e-01), SC_(9.9635489376482160735399354751961369470671029163998517793229466128340958374134582010970709972492125902e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3479155468769529785824989553678949935421476984186554822956711375215160274791840110515300162114622010e-01), SC_(9.9087397623758090489855479898674509914766999176876305224298739636032678469300289451325464647024533775e-01), SC_(9.9395172955318900862818177587138758473751411180028969893594909441640672928704131263937731193468478648e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3477787985804195551290062061667312473352758786187465898353053105051583790362022233154294630345474410e-01), SC_(9.9087583636950760418641691826412344110863951784909240931531476244987070334260239220655853598818344608e-01), SC_(9.9364712044063046563119875727296706821176953323619589918533456022336596547248767494448174026190982665e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472753484327469036613657994931135857946828796319703180123987490003848234874864543550820058070908682e-01), SC_(9.9088268294236235696243337297551772665412284539794608780701996422590496148845012930186144486571377190e-01), SC_(9.9252578636742026017634289940072300165156668087356160987645005444477962543868246708950979315854791149e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3472189845836226732720523076066697064609012193688383728787822345544093108047285712580988910864658388e-01), SC_(9.9088344928945842522308034863080449654517680499896121562430259522989416864005471012960172138527884036e-01), SC_(9.9240025794020559003071175074148167658660780947701859364792845954964336615526416541307074915126550053e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468817160339658757349641819431933783491972524438144267894252921514719208124518247409902880367942710e-01), SC_(9.9088803425519979033017291630590407430230016012424692571907886895450418899602865278685400092707306690e-01), SC_(9.9164916930077531091711182978835510066320287574729076345931503999726269262053389065942152141429692688e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468237533613298415352213465915304823291622515298740593955406528805793153167536525902264345087161272e-01), SC_(9.9088882210559676776361722252831893991697501702057892993330154712321749747908070008813558991280374984e-01), SC_(9.9152009566466638608392331206960239508771721884430969107326748378801662480547031160656546873551148852e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3468016002428164699967739485847081687823030012320420890630695361527675182305857169322393687599550706e-01), SC_(9.9088912320997543977953251452359060677263676369690512687287188891324115734702627203643807654479928534e-01), SC_(9.9147076480311719511668184351271563431466605498306695230282244404834961660297989846830110634051814057e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3467923217585241503623642749011601064091539038703793302110440701409985939738806187684222428028886689e-01), SC_(9.9088924932129667321730787466432018038804398920741477796407189327926889215485273700503113812578316072e-01), SC_(9.9145010344896372480622602880633201494581305713083012084212155340350559996580723267428859746613079498e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465999147904104119794265128548403163939229780524067585367029993352622268163125198974916154455235918e-01), SC_(9.9089186427927875795932051517957132163415217697929336041660856309143973798722299817009058127526898844e-01), SC_(9.9102166428267351151509659876674422449121926806306151995784209205135895844193229239869745233066098955e-01) }},
+      {{ SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3465708293343586023671393978738332485491911918948132092224094652995111367889963413571035123783860016e-01), SC_(9.9089225953978355657436806662705311885012153088102010444688278441589048117371455568499119273499007407e-01), SC_(9.9095690089519852209032599301184815230620852882540945965336134071959287839309645801096957884843263609e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8725939670285395654283521058419496476595039493627735199080671783479304207612768980819534778138264783e-01), SC_(9.8231049996754242612091578087931860169213834957828523625436997934213583714487816395825605400401602506e-01), SC_(9.9983317453465671811946936687637939890931825361493561113972206150537023144143836517012685023130710687e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8725221189437532667500822302526268645353988375857869269183312674137176234050722091489438706492774308e-01), SC_(9.8231186959166077432509632373722070416853983028706541997404138882451891972724254552789845329663904090e-01), SC_(9.9971725008063781891781090308742893104145289524484154366231074848902393888902956581920694429778189309e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8724979033503657288250196057598152862315191959594624980720773249102394738614027654979407677361635647e-01), SC_(9.8231233119588030755375146886907706272118339043053505475194671823076376902872880290333890998824377929e-01), SC_(9.9967817946240730917424186503435105625063607349988779332440619084322548703551053593971030086171547697e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8723117176626887525383795148524825642175550603138355258660945015478698608704820001936764207093714312e-01), SC_(9.8231588011139773123242421393607027414274980281390989419878610783090739645757458420107508709342532929e-01), SC_(9.9937778551638034523519633585670274448899798789366432792630069005327247453536176959259656828871746874e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8721664569354612146905773036046800972639298499363398133484079781522103704275367268205751208127688989e-01), SC_(9.8231864869565477393169639477436881521657952880135366028375384104734563626135608215003642381652200578e-01), SC_(9.9914342907570589630704523369807937770975436431130366321187243117113123639246625965996534544649137174e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8718545656135944226959801333210225028129829981121053881223462394573219518560489043320207854639926422e-01), SC_(9.8232459240920738404721936111901293950190813660163536491294517743464830558980482308379034647844714204e-01), SC_(9.9864026500884172607899444026398583108046757667183560795192906697408008113619643737337785291238299345e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8716654614766344804802061493023273836948714501847858099919345485896208784970747392293709077114241543e-01), SC_(9.8232819566739229827847204622003806468377223566963599017484156730486657550582770216466889910840012188e-01), SC_(9.9833520669989223068076235837456355248104609326752175568879491058563892410524305315935068542844145886e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694486713509494035365269144227604033298645631306923285488575663742531744318688485575660344377845795e-01), SC_(9.8237040705216772102208429780319529747639623238910938924646958399502264121575416532488428711866235974e-01), SC_(9.9476010261075321392139625532175251228384097009697651864321495382127972823441949496528416995062001692e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8694446440967110586462598055886548073521170255817154802346102575911987646196344196457674762767488841e-01), SC_(9.8237048369063960452427752793652539547769702355014451302972743601319029603955384727614147884521690680e-01), SC_(9.9475360932624308050628737256081621064327364193112796560509159929674908406044871310504392267953683617e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8683544706075416742321225137714511925983371665505077908475891151998745396294338833622108300140017625e-01), SC_(9.8239122335330751210112620006061185618564002654009839298415533521458689344694357028847792242903299640e-01), SC_(9.9299610098241350611420496770383358496398613213514218561368623149006103016894590617729161908560733511e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8654914931306994378504279649566762889686737336963341254699971126165479971156119114857310238429653814e-01), SC_(9.8244562948316378355396236555018353738387238196138567595683118487727622384165919706190942298354748146e-01), SC_(9.8838265040279004371764890595027116820997827588227476523586021222488743069737190163108681617223401568e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8651286139669281005787884912568327244505557361530531986760556656282637109802312281653433215159816949e-01), SC_(9.8245251922605300883120120136976688519969549319184767145713182573182498036731202822612265669837969624e-01), SC_(9.8779811390510808274156083148481232712822915934450726328793873928318636399725156028379579312268789024e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8637927997394447023141924600276459401756048728030920925944319589359015535516202328663383057293740321e-01), SC_(9.8247786946902474326162668743053767826831957024653523109283721984253754019484909362851461366305096653e-01), SC_(9.8564675827867729198348810884526004472733303412431585892214353405649550833617540033541663010865654485e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8636432636395460192771868763678157000156697100298083166120763600471581247188316918149233350950846054e-01), SC_(9.8248070610007879976210244972268502287963752592419605090628509527401987897835705735064212939009944954e-01), SC_(9.8540596787148135487460350776704325425281295012997253758312871907055656074575078765478532841842878710e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8627485374083246378117499015615510035744299504326523039953734781281132383816846494775376640671152381e-01), SC_(9.8249767371929765494561418329202787105332920420981619004320863000407238753784191053469702858228577621e-01), SC_(9.8396540589606803824196794363532268536501217522121502488459233696582805148462051491411300783848771349e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625947816060392097020499246073871408543480877371955073377104950610642111164754855253247050399125898e-01), SC_(9.8250058869974195604005089136332271497197794822673981437527626553181231129659062253783845664143363928e-01), SC_(9.8371787938892417129870526288729841154406312984380693797330372759873989001575678862347717327159191326e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625360175649251327916269665589320666222871473281219884996302992104157331670163805740811014149734398e-01), SC_(9.8250170271238405064089105298618133465508473318748138678141923526290587501906250606461494692687879082e-01), SC_(9.8362327933217915362026856174322601645328328325957221486334591196469515895895943209292316338837211499e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8625114053138335488335293030010915500485025449167233134571752637262510510613418090821404438147030674e-01), SC_(9.8250216928552320040120447388248691100795616031193668798990599848007968435636519983561662236253866915e-01), SC_(9.8358365819124163971602602476587631917375618536367119903346852164784897048661117169944477362330499527e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8620010423352520906908429652618316507404307677402723640754135946261763246922226503283940092363930928e-01), SC_(9.8251184277006266908785969829086175674371911315320534836686051767584719385857839264135115062745944656e-01), SC_(9.8276211864030162266455388775815084219495162642345584998297088964496086250121102443410484070442762829e-01) }},
+      {{ SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8619238957432851261244105396587449670000145299907263614645667571406851505599816881591895521244267742e-01), SC_(9.8251330477739663176995879874311403180516885270351555864704954387677272354733452537945819793243098790e-01), SC_(9.8263794279042988548099467472484461653532688098250347193272229493751104226191893610392435431681607015e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1922208879382651179570819436871386534420145571496482093616163189757893771660384482170564857771827306e-01), SC_(9.7567498470795675336153393932031774393882277301660033562605129036456187436339073954296166128938394712e-01), SC_(9.9977135739849008607432874270302599707446525838932570086913653906042345962324788791781948668348276876e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1921059236751131250248708040690077457060682574482837895882586883218904045345733363574829455636286011e-01), SC_(9.7567756774145668122881164711003293677752135239438466811705897217414659318305614660296630809091631894e-01), SC_(9.9961247974920008171567381374991973541126426732920495862349732720614546858048438494680701073547167899e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1920671764363137138842884884237509995727937173178383085033084474660096184532962664770526360085910567e-01), SC_(9.7567843828789476371636534172527032490392029363556782970096939004109049484917446963704386967353975479e-01), SC_(9.9955893287075546831495064285629946279700516615349114187399395276925846153075831320671528644712833104e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1917692647697500516997754442991710291044681133251669295374728321454364291726436558202985169589919690e-01), SC_(9.7568513102337820394024674988578503816465038936640510930603221738805372984390652003160226553300283289e-01), SC_(9.9914724642252994141125290980159260239069923239854655344276444794709855179825506870817374675189619261e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1915368399734496412874197007973348315314019778804667034930356288915745319329188975329340595666095214e-01), SC_(9.7569035189981860647456383432550396720324582863818424412832007988403888216382296002280197568278880959e-01), SC_(9.9882607349610307104496082349603780669563534607699284759503234345993172582878271939651578591654906699e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1910378085236393447773810509775995149331603756790493149078355703520674155958255503464917370173882341e-01), SC_(9.7570155950280169638489666898246055818287808050556178219545566636373285567490060630137068873172353033e-01), SC_(9.9813654340536393519263096447563612563565188469579121122902384054457351771927563207315697843435685802e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1907352460160089289426481351512365692594429919440516407969142799383653012941090483228023749696622854e-01), SC_(9.7570835336110132553712794451818664114931754857869665381207018478662485436572562200998892232564559180e-01), SC_(9.9771851455103717587784729630947852899903728789568813158063655826239830132746973597457373136173441239e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871888438935117272855111957760079620677149719061726259575991861120472115088289378879193401846734820e-01), SC_(9.7578791220811791519637759462595624965658298052993908867248092728787101696441099661464038761784610415e-01), SC_(9.9282055728872210402099650727176938115073951837690000517897373426716172474312376497054016181960576094e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1871824018207506427816846252640770158483251481080230967061653002606170369128831612170264523849841686e-01), SC_(9.7578805660433051067598717960718596672083313808016143004200082826720656255695191108675093207536971194e-01), SC_(9.9281166320923274367690385959706080181302497736137546788474030388965750143851145212666666310323473473e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1854386322236234731619233747087798412764097077612938233034937987877000909202785639132571199750934941e-01), SC_(9.7582712600534187969174661939743070132170784406887061676856852657107629734074625719746523486158458925e-01), SC_(9.9040458767655797225150046776410775158016259752071614155233149379234020052624683425546227971900786587e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1808600831464667424005283793574535737180763097038736475553811887401644266303105221763969250268965752e-01), SC_(9.7592955328619076595793651593678521605389757082552369754347194791744193766578740094274809501369414283e-01), SC_(9.8408835514947186948627033840660069845548504897563797032124650426535431151074097159222590575322201206e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1802798484403742608314344016860620330712223395196533461630932494954235125706102160007324457036647132e-01), SC_(9.7594251768474980527967149024967752810718876069608508342071418453252109740702291275925919684907222250e-01), SC_(9.8328831273583950420942834838428361022137747123504854885690487299323404773056264670575678213558651215e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1781440919728143510412242650463421866079303050331604894313620503371249046490800027024586842031869991e-01), SC_(9.7599020648059744789198917886347058350302022429882215721786379607923244248220237656000875774450014651e-01), SC_(9.8034426681320792807788387563938997889808307953061455250945389355637801639419278357655660307290929938e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1779050246531263878471867715407667060241795317460181821761352435292831109754998422877422004750810993e-01), SC_(9.7599554150411294253731492616585999356153531455537911123349646616723441482093081421995103984237203889e-01), SC_(9.8001480038290045715262801821115742531517666077545906700021460976515082607850230811750332324306176462e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1764746751535163697174630996390684094717848734177870069171260695069321501467565921434994307072897486e-01), SC_(9.7602744832517592160290611028992275346652514145833726443632588063083948025424335716357045310431315860e-01), SC_(9.7804391461588080143629910383683885238924402119959425927395017052762922302662046337548307965801447139e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1762288868291358017336123811356521974219801510689982461550453688890802179214976275005573567709351524e-01), SC_(9.7603292891239289600979292919644501389715260959033645488787930587935100624339238577342919278200464939e-01), SC_(9.7770529778280319127652920142999410749459421187977203271188081289496285496754697111977592546302863995e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1761349497883627715979166251263218145457058233806078159543485480592345986429663755085874008323125566e-01), SC_(9.7603502334859685012910159608747092221931318609017812958336760522525116200572730112501119894468739813e-01), SC_(9.7757588726531303254130987946372449082235391635437956152021492253389752294500077873434782705950339550e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1760956061257841256743157710499553578894982638251511782768431267654206766917576117404902954629354896e-01), SC_(9.7603590053337718504599162555441418169099542355482907351116673148633810131687368971722971135863489382e-01), SC_(9.7752168695671355067558592463194367766184981243256275974472256858471732625736375446902058652871806778e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1752797919519639313836358883521980023548520166585894256859585188685528485314055683902025989979657288e-01), SC_(9.7605408572847755133172944387527267142924376487240265995120351752235652884843648688258683810587358460e-01), SC_(9.7639790651327864842691222147632388194911812763360354458532901386126751576574865044880140977375931840e-01) }},
+      {{ SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1751564768282765845652488459275107066069386353786024468475841126890836748940730877179974025636868466e-01), SC_(9.7605683390523934730599649910355562656697754485952500911230621446246764713919130711444579652977907693e-01), SC_(9.7622805625922863210269010578076169669331953145339731740625339734237548809227492692068246373114671868e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.7487957411491551024152693656839846467138834730623212308197778621390409374986742456493786788454776007e-01), SC_(9.6147866317168092993601510683515906895133608615166340566082994564433313745241080635581726444910489220e-01), SC_(9.9964049752177238253273497719037510596858200395236560045334207081698254835894098315566804661296008672e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7485704320937634228325647605687306973688675495902742056452605537022159248436146274082334999991626582e-01), SC_(9.6148510430385713091378735725360819230975938343211055192266756327401716220551221162592759390713344814e-01), SC_(9.9939069710276038870411938109854758262310091152220956714259855031542683655007490595783718158322641893e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7484944952058735858335354671016134757133701600037702878514124938102531153809495522390561446429573002e-01), SC_(9.6148727505788140898673789458417410249624360048823808038905384989285138603206990868243893382626401687e-01), SC_(9.9930650785433229166953676312000192386347316267231906853875089737417108055791574560522388250030663245e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7479106585905040118547719590606998127749558810827199981365301029376750812322413336306804483878628472e-01), SC_(9.6150396261484384222596181850543535792819032699678759916045206241662372828301656424961459966153334235e-01), SC_(9.9865925827354243876030312961823420785559631390820108003780338792938500084314672383298260062462015344e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7474551743789657901527768093247976592204889865424032833695766814988466988868280308612405085347685074e-01), SC_(9.6151697886609494173173014075510024540750213195777945685521816250072693441396519576262070778221333979e-01), SC_(9.9815434483707694420673771997875992457392171739244325658760767180470428953853933673374726469326440730e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7464772598054607406618635656960408670114823349942746666756257269917087184508431985144753927349577097e-01), SC_(9.6154491658669532848655757629198371677113378126290602379668627498892955454254754854530596993011660097e-01), SC_(9.9707043368626089911574638533941270692881983418709511305667940959209176005230859085546194563807252026e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7458843774516887328352826568054909719537940449386292664852182248744360264067138923774465461199026485e-01), SC_(9.6156184921026661851710026132164889386083633500611487695136123276982830818233331342612654593577093088e-01), SC_(9.9641337287304539277894921096171636158862733092965934948214964053332110304739859800625938332780641180e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389365796538072060361816180266581593549878648066363307552864393514635092532475160124197829123466530e-01), SC_(9.6175998259770771050024054003522672430914983906093115363172085734462240400705759295056245237359082577e-01), SC_(9.8871823467675784656237601959243648100815092378109853106861004506567803393816161019248054311083047299e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7389239614451992388612010005902672986185504982389315580264749379066976749859152493415996377836159326e-01), SC_(9.6176034194294649525590688085291868478991281977133906030018268034686345559145224854400935471700802941e-01), SC_(9.8870426715124687543022733684615365007761941380466856565548742291052498867157359693558582860370454415e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7355087454733386204643501528550965719539021775432277870693281479589085098018990274124935043631252430e-01), SC_(9.6185753572677737327650338525420557940584199852204136250594934146294674022803888103334313269239431302e-01), SC_(9.8492491023469604000354518786382014981115762456506536325573083423681973580198320007429040850684635825e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7265447589668581227307261351838223342069693085097995682188814521823002123607027305402515453362435380e-01), SC_(9.6211201882811108318348656560767945421737336860558279596552733763534296020100159109162343755789576156e-01), SC_(9.7501523373440727611321474480888390897362273015883864137149087219886328391939537934754224237911297001e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7254090957251439086283478080662446342886217789807434074717242181090111284685936297842884900801507788e-01), SC_(9.6214419533112942523126900175563617347451743535981890491127648339934818335834999950847411009598053753e-01), SC_(9.7376080222240219871082810271138129292246881297819972562332676397313938497347890419427486892086197712e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7212295382678863469955725345026346801389285301613532004526632624431548395323182294605285458846915870e-01), SC_(9.6226248913723300178181635507496322740164087029332799547492909384933541484940269264934212473175487377e-01), SC_(9.6914616666196122516566565305204051959522108986861105565476802342648062460631961033926913624796382170e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7207617601890246904117170828835275168110321830918986860047358485985317213577108434283531174851387059e-01), SC_(9.6227571643626713781788550882612764217282958967297413663553663825358672005181321089945869449505885890e-01), SC_(9.6862989241978612606509269616702486895570369616150382161832353261643256277525110869532808112334891345e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7179632922027836485246865751609083882011972876089002760732046010260650660128682437598420425733409447e-01), SC_(9.6235479705895478905060965754455387184265936212295109023372141480881662274746408308625911398214094942e-01), SC_(9.6554213059948450301645957446261566146006897210749535902786563130451334162653036706689887239159337830e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7174824553515702732970982193749899004728200361891227731611245432062794105702945691654618396508156363e-01), SC_(9.6236837596035127029127543432004722081476690413652086797996062740631880444000322297407105395878758072e-01), SC_(9.6501173059944522165121317539895380239587960401467044680830544464129177858095008986223961001111665460e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172986894554127714287677023048653401431484462516141485231787624546135343904684335685432596052132160e-01), SC_(9.6237356485038540477283191079964633282554737626659260886778191023482538016177042388732101931868161151e-01), SC_(9.6480903382977437230477309140380658749824173203479262538622427658670898475412135035470976110206478637e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7172217233499058639605311722521526710418390329202814803913360161579242203489064698247297556361310013e-01), SC_(9.6237573798467803872325391792506418873925440213582770142947809606347651973140371493212688032313493926e-01), SC_(9.6472414079466207454029792318418136842927122007456676424316207761942006563766181858833229507329241274e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7156258637493118105872461990230521793432167161450341045346763170737674151010837579939769460688396523e-01), SC_(9.6242078202902395641426478888051410029751970803669395881096992508483934666875385611981448412723460032e-01), SC_(9.6296416314518002651639774955917433860552093569900476362764049267935005563568797783974165734091879518e-01) }},
+      {{ SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7153846531508720758362201430913229535925612435473509536902653562436646519451422375552821522355351244e-01), SC_(9.6242758784977022370090502025325344900517121978003342778839763369516045408475963094436810921021163007e-01), SC_(9.6269818689292483046691497077716004999207447172223160663372241318276640423148932939120796437687617165e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0326909292843329367512426390611598082537502640578570669292090410604548609198002350844995883114335227e-01), SC_(9.5290495710451905027514660642131044454857875345856679771756076337909630776184202462675934631122578685e-01), SC_(9.9956238699545302717965380350386792059814675680180520163805128992077836683226243714974796398029228008e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0323894487950665430372708978493772640795418585027675192478293687014841192822526679062085792695363694e-01), SC_(9.5291455142020133023754633124544732434470525334403134889767782353994514678513938933637662647705438774e-01), SC_(9.9925831719242147403507153763213820592821539981956128532154658069020685774857929190395191309465022231e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0322878399591431326341780243422956777602479601861671006243338498580122181826490964955035930830637649e-01), SC_(9.5291778478332491432873860706727952847107215158032436203257764412329420742755840281600493299329815331e-01), SC_(9.9915583880881537180898140362621276923509127133787746356289114728836081901058573687103243910062150305e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0315066333952684858138401857890938712454353222808488283228931058095796716067297087536971649866544891e-01), SC_(9.5294264009792575362544261661419707498425292441354931880160829423603951907127368299524392406196291954e-01), SC_(9.9836799965128515624869292723595021229745748604318718955688710300997012758560310689330619750132013061e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0308971787656891769726616510138091543032213324606251887965477291810679541075676177726442587056917581e-01), SC_(9.5296202595775129860112631206180223421437118347939397849212072580213728581082217923132096123082652133e-01), SC_(9.9775343554451937347698757108551994495660562509451666953830350563586835625403242033521573586539896956e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0295887201363512494372265182218370374688113168415984635529054014229440894742356301099254101703427999e-01), SC_(9.5300363161334587427115603808676636773914284503302409734527841053650053045315209630068937506712593488e-01), SC_(9.9643419943363246327660973424550747976322592254928651974927264359583889506001581299992789405084099074e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0287954561134081940656122427776397472999803727499943943596862789410876067943494486444593960218209975e-01), SC_(9.5302884575980580136867981130520155599371165405359554415785810909474265219444212518956677250213893487e-01), SC_(9.9563452920334185518845076403788764658464529924332811408508558359661665843404459202762412025120004333e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0195004648134235263302748002128501118182843287594445359533169520146418646520857972003352176610881830e-01), SC_(9.5332374848732012101950013616353328519534217432420873571770948924158657997358381115499126285177602699e-01), SC_(9.8627166337948300315199659521613296040680917452232026159961392341800047087193170072500812361721211063e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0194835854673341366095835461644129765780110449741911972821827085187698458981900136961819677027457490e-01), SC_(9.5332428311196045115910739053169181977721064088222047654488243767708662173884088204998594375661969245e-01), SC_(9.8625467283529176925947584217566039699226262685244745452814003627112337818941868205690325093095614292e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0149152879755141118887532562152736656678025670130220267558162535382872306603989593856058319344578022e-01), SC_(9.5346885531899531895374448069935575947401516198590091239325448644864102502982855383492596763491726679e-01), SC_(9.8165788883459903426152171616613697574120698117036651873693696145960859386881203800848610645336577350e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0029269601875154167950400025425101667111836762277843786685061225344556072220327637589855206447914293e-01), SC_(9.5384710342789723334011273346932390565153915780592108250260561744156361329453441181523529584443701543e-01), SC_(9.6961006572539321137968419479303814363662917099180678878478560979727441160126670677106499983334113124e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0014083638247239931267737525203908009618599288303462675043998314279749630828478267161492294182173187e-01), SC_(9.5389489899864226734922889796960087157259464188919436157889455441984850061831151699699065464755630491e-01), SC_(9.6808551185242006599884047603850479350557529494757140067171898820621687251819445355354577579667499701e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9958199458299881480949360427587683882191311589110544081281765658734806755787666367750677893122041288e-01), SC_(9.5407055741264339090662671276280587530620830580327127585643746004858364219864605184849991406551687597e-01), SC_(9.6247823160496204548693858781704846332893269778648210634547495473629405677070119027983223412811496453e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9951945305697106273497970886804836564674573002628956126281701834720852799934683990311863244183026191e-01), SC_(9.5409019345156928821844616907000254058166760176620458682641193234464786014801358060774254746466256176e-01), SC_(9.6185100512095421371656717056839628514777030404559337021378528238503996571658673484437874754011758818e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9914531850055829478869241609766439240168795389048472864784054443203077516830276500858613115605128070e-01), SC_(9.5420756568956187207012110979749891412040734228311076186006789602235990553761711894412308178471321245e-01), SC_(9.5810008529688166978918126141760918486468813833121879324746094101198698705296572284143998044748060959e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9908103729980897055493387258238115119446972319054900386028305603125011433323968119724664623636896326e-01), SC_(9.5422771555204278465880608431301589405541917425011412905466106959973517313994385384254452463187512687e-01), SC_(9.5745584586702435754622598366371418078050748468804324838863303128456527071049455109295382153474695347e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9905647059871549163502826974271905295195000241907039745969203280801355066937857992486784908962551975e-01), SC_(9.5423541508007321322786781876077197982584335052398087214592463816905810312776043747210497127134726528e-01), SC_(9.5720965018574042127354562843764555533186416893338043685776549926928907867783002899736284899077823511e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9904618144288149787006969538175575820354046910869708934267432667459568487662357245170181112465081889e-01), SC_(9.5423863963079549866076271121221510678495182556728929910600089661166206322085840963418465994867024041e-01), SC_(9.5710653997659099791498565490646591001367816965591409788537499915441493682315721726273368513111674084e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9883284549033727324403996822471202088644478854459719630673925750969829657836734342097352009707525690e-01), SC_(9.5430547020131253673570839692663249538775688782938826288409886995833457284488005730612759244071910958e-01), SC_(9.5496901543224138773298751726639661464928863665776121309811549784840017553117193160844395978264622040e-01) }},
+      {{ SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9880060112606319274741197123532492884564938820235463818063008263372047306217158470051732244375910149e-01), SC_(9.5431556665848392911820947397600875803240949850861799320544367388327945223160402861578624863197770316e-01), SC_(9.5464600344889752173121739856048336387404777814543931914585841333480158905827127999155983730153830156e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1981739759869433997135535281539209946317405934028560990914440005263835216073855286372459078708171161e-01), SC_(8.5427739824586306553321129313539882509915056149066737165596613488590801806717451540833864440053163694e-01), SC_(9.9871376627884133067688644513738540962277959988655102666310227083261454315679192459173488309694366416e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1967241648319471532250711842933533396296520500521276385002394582719372534715961050641237376212276426e-01), SC_(8.5436560063389549693043609154732772225123446934264934909723747951009729739501480246801503910821665095e-01), SC_(9.9782018265029507127021756398408275779186813249942093285393696657513071517625281843565388968248242731e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1962355303803171819906343667991640789312495777079670013849596404313596970659203888428435465885810793e-01), SC_(8.5439532016984493658926062320062783685589220108577632558690534025559338434551343606573849240495765015e-01), SC_(9.9751905058252365808781995990078848752731845090641163948345425614645051742197250042377154377959438418e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924787201389542945740360016144333441590356117233796449985974677916534405901975285997737778769892224e-01), SC_(8.5462368760118115020478146051006523102825329991575435437552335727681925883478394082104171629411935571e-01), SC_(9.9520442464537423953090440305952807543658677360795738772778843557971545570470621404600674705822697684e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1895478550722218860798046012827182027306193042199162594784435547994954539793913355454727961225939759e-01), SC_(8.5480169080269899233928285819199390366806213666197791947272092103004609789072681360950952580231447516e-01), SC_(9.9339940508434332725248550988446790815749974541175241711581853986419831829055059276109779857570520976e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1832554660559546270012115243561331872022630361661137868239517502686870938706048914579537754750267437e-01), SC_(8.5518338836533224952064937784580255777228507380715375782956280356206267018261014933211695339546933244e-01), SC_(9.8952629723237966448905398720830369913593246100505551381992003449047197272062718231582847876848438084e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1794406449694716102590532189955830577618417433366485240126105751525564043817157956064127288473315508e-01), SC_(8.5541448786677808956238757223379810357585801810428494719638118731562607928699860976734644520339470494e-01), SC_(9.8717962281190397007867993529460974391485610757565333243188783455458588439244170031160963419116878282e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1347412407053512856683763793952333783079634255848972391548143578716385138720426672939753564416017465e-01), SC_(8.5810507742933015306383728115722936974706478446192617391678763590461124255111094978326796521504781534e-01), SC_(9.5976353506966182673890191736237125886936459146014679641663940041884063831084209089492026212241568538e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1346600701238357381178620270439536885111992537798543362606724008006806917702661387301246040177297742e-01), SC_(8.5810993447387547571511590176672145330296145151017498895459644492043927830902367452552687551207246390e-01), SC_(9.5971388462739138422444055288347837584572728818776045723071378305146749236790213550093429189734869875e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1126921787617001441521952326050534518316487949214773710332334638821163360796366388881735900858714111e-01), SC_(8.5942061114002228459169678243633150248268351986739874589029265620107962803145230672244455138275572258e-01), SC_(9.4629453232706831996838874035629795103121125620370031660969576862147623329369368496815383289674747675e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0550498343863245380192449829315969791300329716737458269565239054796814464915584965816033572963774550e-01), SC_(8.6282368518643942508837228633245350990553175318424769698255251939363076024624756818585887650903736644e-01), SC_(9.1125310729284167812970640003998321948112383885922521293551608846831502089318965129243715040126470480e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0477490829557254312697291409488960146205520200215217666862785165873511043366623567933115766954415176e-01), SC_(8.6325100171108769434169679731641789410833357069364376850552759443400184213660905059418080811791123280e-01), SC_(9.0683245476123736322934869781314829191560205277312596116371921454711695852029262010558337189356968473e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0208848357104535847868400905147144487282861998769267877527012857438631839387309287519842872745705492e-01), SC_(8.6481625485725470095842711367599124892057401934046199340482503939366819060007233186610950525004696056e-01), SC_(8.9059992641072104695146168071566311483204686235341395330510448065847344188515610445583895494881070714e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0178786442703313350511930438039416922031846137918360289406418400179196481568044687002899839696042985e-01), SC_(8.6499071620090664183484596297969758048804707533461155652221493955249418090895481327347026113625601978e-01), SC_(8.8878677690390179655030106793458948535950274230211075430882384011438637611824756748024021671727264943e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9998962849403194251006037964224994070630846538423096923680701643072644277362845158884717701315647848e-01), SC_(8.6603139169339578937023182807101899373816070806480120013392813031367753740377301770296883996646321388e-01), SC_(8.7795487316512168912465501486415675776096541167377880862980888361557342616329621679499784237871425570e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9968069004939244970228548384020710953003412658703270878264283784926307682671572982018025979245808346e-01), SC_(8.6620967899912258675044371431797382700000801329994449664842741294567525699750207875111092741079073384e-01), SC_(8.7609634816462547083037409544565219331362859851503161707717680363918738612886642798849864772523508579e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9956262311421870423140342005977123174752582802643478150656078824902044669733690155762083590188336157e-01), SC_(8.6627777622841109107004280234901901317783187236741252589342328565231004018077499864770537902361152969e-01), SC_(8.7538626231390684828041516378824944960398381347127745331515612836262740067707623821663721914979327241e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9951317398939792415152248844392120829970779028046991445156544735177676799034006680990142892350753750e-01), SC_(8.6630629052953175304522330562470749272532832252651845946150921438426494279446353444280598439009141805e-01), SC_(8.7508889276372370045098570577865485508802232112643555401483726729225102075164956159897021874162557799e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9848793296001919240569957795761329543523365892712339196722279750852256308539363414729911036472305518e-01), SC_(8.6689663783708805619255860669219861540920915542845148572879972393756471761461163862597108501812306812e-01), SC_(8.6892752507524042640070447345759508804605344072162331449577443560736037795219977265748971893998130351e-01) }},
+      {{ SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9833298112203598994500477858078160864327315306195089198069576271527693936398663318473058676023836998e-01), SC_(8.6698572071633597445803921321598145112506570775347362305423384648864914845374828010868228628712282392e-01), SC_(8.6799698986374699647046520719585138541968933812128800227347414638170296064804798217446106765916430594e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.2010662176855584292740154593669842964312107862160224544032245256496191193491740059715525807246314716e-01), SC_(8.5410134175781529056601889175108240541303457820629884133883663214092851919741175746593413054437535324e-01), SC_(9.9871233364783675589036415181300765886254532609456302993996709454726102642197631888984370802976608469e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1996141160305239511635736858078448736167857237729423632306157775985759637785190652917354834791477305e-01), SC_(8.5418975084214229296468541916452592148254767035001699869447634642247642772498230210274823314584323393e-01), SC_(9.9781775488706319424642556401056922363416961108630002217453579069965382691436844718028122282581311484e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1991247095602684076481417093288149140985663066132329259539030150472468640114404554076822989684577014e-01), SC_(8.5421954001556212747668359970097081709953328562248934126657834188402910111028202063250196539278537375e-01), SC_(9.9751628749519532786246976336171068981955042432306992964051166537107303601683226164846132707556450825e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1953619630008697502970999170229317302974082374263928020629973648811971621211920183609571884062036418e-01), SC_(8.5444844240833951733687028822167839007993570503562830490168226955690789603493523457195420568530618164e-01), SC_(9.9519908461109148272918254073569029730893464448273156070624442523315334065143832102673116758990812170e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1924264658250777692518797797388305653402533483835725522596841144362921306995071415301902319072989265e-01), SC_(8.5462686242008150726240074444133694720439213183775690324071562991398482199005937043050057594547046936e-01), SC_(9.9339205607209050327554913263753700271759143862941028390674090827994171866299198097097304173798799060e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1861241292852973623062870152332877824969341201416204813933129664264167300563773810540647832711818753e-01), SC_(8.5500945325560474933832015931190551727975972037333981183775991327901515286024818720296917227372742431e-01), SC_(9.8951463928039508594250904412907680911363578483674714492725969525916836201496769849987959281872883067e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1823032756578805170243038716192728331532071230591414738060851220398667430672973077193435032077196984e-01), SC_(8.5524109325444367154739575059972275751352169396472779581913361346609384373015421339125774842951543172e-01), SC_(9.8716535532951692540630201410144586882773590083014434029685973692795545664661734247093990684981538413e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1375330902533645581477838025998559988671145262119330695279356578108375108654425076173713671687814163e-01), SC_(8.5793795665276235811328878886707545342035963237633838971656849814716310651105325648391436746306610344e-01), SC_(9.5971885016315869449298309980041549879083087910372246793660960042850796495999381455716233820218971229e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1374517909822255584948314691269334443899341961660445405016123119231711937668877039557560141245473163e-01), SC_(8.5794282499088202929886893068684303071968354810043650392530712811413532726815742588165862013213831199e-01), SC_(9.5966914475426916645413135091122552934920862991577763317397146973909376017071940887965913734873603311e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1154490511513414130948915341104060861818789686652322554190148299754578743199905381114914274797932990e-01), SC_(8.5925654495659700399955748971498946599987477968120630962923233438264848580781058103354991890876416358e-01), SC_(9.4623495260137066845771122836563644166269839612005881612303544559804464937606052847559420422077652558e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0577150851033620222065426480052062556339068529136250538565090145686601607778439495142027369642677211e-01), SC_(8.6266748007513237578263966453370563241131265732002042565927193179381457055716930836745465724048534549e-01), SC_(9.1115493637874774574895524688904860648069286781379853310115201529697825253198607660654686438137243104e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0504027114687172704612077647147689664448391776592059050169156795148087456750013680648771618109751241e-01), SC_(8.6309577945897423170490885782075421326397572460436343594082239787264168388215364794028500967555411466e-01), SC_(9.0672943244489723556629063297565034569910068078705325446695609199455771940580147138661920170374453607e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0234956661398836325220934555682062181828963658372433318456298273995853280335715150534302653688650003e-01), SC_(8.6466462453528077015378008591411006047542258613786938098273250946749182955588309790818138170098555462e-01), SC_(8.9047912406779004078780181222660018000107719911556966741257174279595257471119862130846465207659650823e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0204846823743274745033767085517480944326304555773635167678377755812020121756485042751049770949115576e-01), SC_(8.6483948541937392379049699321469409112385341842886711759532063452027719824581566325039441607458669976e-01), SC_(8.8866399195198759526084927175418007931651279559239907007042563559465458604995497052448898466601777959e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.0024736438774677362455305479905427323703753284716142209132865625628793728901000552731161379181973699e-01), SC_(8.6588254077739256668400915794274422159503762994573992687214086236795464679840524010908002660125081512e-01), SC_(8.7782025845268452494297767852249296096808972557740536145642567215293410891081013287916117684417721735e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9993793301972062801745347614832842739593297996856667578148753234931573431755386092356995520342244207e-01), SC_(8.6606123520682377380614424212201454846217828801398363529267715055480042972690694453906243012457588310e-01), SC_(8.7595970624049649040909168785749198216246924208497062720231525657789426337888930574782097654871634906e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9981967768790490332259083365356840203455006149209131538085592667369875698655778683923526084487144403e-01), SC_(8.6612948789194266605103930026038160177103374624406205226219981408737850325299066393602784641827398450e-01), SC_(8.7524884605096796307412575538564600419915477777597601494681538070322418254575375580375756898536384738e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9977014965561798661262506577783954451486402867962578762279513934471620133946881165517052633037930278e-01), SC_(8.6615806727940899601362969223884853955800691465148897718116465217013208093723042953116622539279986681e-01), SC_(8.7495115225583780242845592087996731668201501037373415873510393147361214809191107950651098904630593299e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9874327226783456387994872592996361579424155245953997152030951802805967728075675370658383043099545381e-01), SC_(8.6674976110038394543602904112300725304873810621906304564672743613429089373792464213933342009041658658e-01), SC_(8.6878307068406900675440211034430388281438451325350045661102580499286278978019367863722655313606312732e-01) }},
+      {{ SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9858807305797170049422148274088831458056652119831549712521134613839276073404902535807338706125792371e-01), SC_(8.6683904700027136820980396772039876875412482570256964962341437173596289146170296223443315089450346074e-01), SC_(8.6785152221435618708627964143918764239851311519509432541931659691259869953046106905396447429435703220e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9075093541184279655225872441294375833238088640218249650012396478913243548365143438006820362160275711e-01), SC_(8.0685397211021570365753542697908504475272688109643201530321058905784135114098827239254172846427649268e-01), SC_(9.9833846818733338489558425744380181799404971073489583696156750115899710669786036603658062627262554213e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9054347757117304578562570508175281882352343966235805630594469652668418422053499423283590087582803355e-01), SC_(8.0700582469902002425405368354610781855401390925964140614073806846017162909771184952856148490260936831e-01), SC_(9.9718419352069258686387316493691220018640568331299613500269151412628189800890180587325649621296910489e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9047355482691422779476380463798818379081034910961041214496386949747573148700992534494880986204341336e-01), SC_(8.0705698748605548358983688106805904765521407324215099082516936165274683774444409313419808123353429292e-01), SC_(9.9679521750788596920754748111284961487315784193379110675611712085013757953748695526810391674614928430e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8993591862003370998667839085055187872448489192349434551596016012585474449552318264873491493916085053e-01), SC_(8.0745006775771402113064280178443600302374501723890636477541187791167425438455725514201654387363472571e-01), SC_(9.9380551002033835880023337633785411638148363940604552251471099727737573219849766079359560431096247329e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8951643036107616605878063632084772425332747876759814378145769638987683677453780454141662172614691785e-01), SC_(8.0775638551133375433611876198715077171670284030485258170117054622681162495424711993884169835887604418e-01), SC_(9.9147419280161643207775051398711393218055901243332794304959598993508906231224926523887936578717621259e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8861565900919746589905951685461140940994086186030763664457206106966341382095037869049312055319490556e-01), SC_(8.0841301694688722651684154532036990539299619589371407043604938014221547838199699292781632033435341388e-01), SC_(9.8647224209806804219857073265891393683297988664146374986822363766360004328193339344537972624263526425e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8806945503160632981526164389848981639545967167984866725752202429237670734029789758756186376953328061e-01), SC_(8.0881043270894419188103204478338216915662915995921351359463902204273821303853601172082991264787117322e-01), SC_(9.8344192050092273407344810515227512115973972706031188426266136289704949790850014083930220392529226795e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8166379209443088435398049569033716319796468354862700402659247525166386822432274150617781032144224228e-01), SC_(8.1342930422153263081330210518854138063929009394612551944142247923992841067193112873989438084623221110e-01), SC_(9.4805678663313714996722987990525090932800795152433079076845664018829788266438665249800352873289868909e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.8165215070849046489515830883870284246840801523622548327280466289817274042203787190611632410872471485e-01), SC_(8.1343762857159951718497250489484225766676447606321427391177001401719916516541595975408454860742732430e-01), SC_(9.4799273554936006026711867730735487073503652492224189584820690733996724182957462295521434667803783569e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7850035593793181681321888055019802993321340051310198339765882092978052675512016599311196194946168145e-01), SC_(8.1568213059971235104546474545849825679664276357648550125488526306756377463610003159283532440037804170e-01), SC_(9.3068559849438236923167371677761772051872684486372199790389626105504515661423774721407734687450055594e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7021946210944329110843811022718962647554537221212322839500617426273380464756435734217363621024779142e-01), SC_(8.2149240107965525041475781184044474439703813152591512238198620900148259855774531737462566072762034655e-01), SC_(8.8553577472559267960093143116597579718161395246002867239169281867860974519842172981516209787043774603e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6916957353853814614281558485118922409029008449940494175423936059778467930970494653730470547694225781e-01), SC_(8.2222016306945344658041242720787420187263722989138196806649193936625240904566525199254068413095498236e-01), SC_(8.7984466515819998746384611518644409339960535656357297517945753320222341480511315542465460405817120793e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6530439112120330937306949138664381005212508962998073091929814190492717168415767084312185234523288104e-01), SC_(8.2488238275470860791827979281114975955638092294793187266422776551196231144893593387139910632983555472e-01), SC_(8.5895680053814161044482688728638347108586484648577002088097911968759539912049448132182961441144254538e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6487167824122444704825168220752976116514232407185420425483783746258338916378389901457962710785538517e-01), SC_(8.2517876070639542339000589555294623140753408472034767415133353020462480320444447857378248360948276474e-01), SC_(8.5662463177802280868263580262516003679514928061716503420741135884959392650091663894063692853636137762e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6228252280876447905972563759471929092123105171800226051410495377232056607325064244129197944129406362e-01), SC_(8.2694520044789621680242630111142249369862991026068317495357259059452374906224056430707108167164483283e-01), SC_(8.4269627169336007494507356365574812420932619386107191714340658221868449375011005484999812349771207312e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6183757376353266438204684113907278490739405315390369113887128526878503024413373619649024117492383414e-01), SC_(8.2724756917594323765295728753604907491917806403805966950120369680248222418561555415309374207419005950e-01), SC_(8.4030719583170076409825633901095708769330325230946024043886715808886549371213734794734902475887550719e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6166751775916384562585023087517271723170232590091015803436463683864628302450485139900799038279570931e-01), SC_(8.2736303971972265404037727166137986916155445924338112475950218854012017983387364917000763619153131428e-01), SC_(8.3939446029340384960579903779768644254488948985199281901027907079425323376181131884420898862250606066e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6159629280002962516526857321246108256070495743425822648043352562234127429093661242990083998336567606e-01), SC_(8.2741138734807330024868762212926221106005518881722056032791141587481318134094980365464638231824415442e-01), SC_(8.3901223466198115351534394225506602213879080561255374145185042454850394297840250253309653680341938695e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6011935320531803063511659588686921648095001912823149235902547846236639818140511475944488568362333933e-01), SC_(8.2841192058350789161762162547144659866075415869308928045072967877008674808693397378742045944604749680e-01), SC_(8.3109395658496251490770313207672683050829501570973006664880530573907333185684556567068999049250156399e-01) }},
+      {{ SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5989609763483160839657065867235297388082970989570737448569271714092916193329022534511282743729648633e-01), SC_(8.2856282794564656417768348946749588827294081279292398240080448353575229928083389690735739145528926299e-01), SC_(8.2989829209385814407005617116991620316439471229683027889361394657030405723553518835979738537924001601e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2702081580737277669378090242838702320600782680936939750297509297540855756782380187372237495418275919e-01), SC_(6.8661541883559689407416994227584603188546446069897119786849522609965693644733858682279491754200123501e-01), SC_(9.9748244136363214768984878995507356164930188655482644497348867217230906737375486707939873184798685159e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666271167367658786097195902539272140958148846575857549497193226638907749766700488340661025421346299e-01), SC_(6.8699439842189336966296389648411822851351190168746759092643803347473397004631800700883441563971654693e-01), SC_(9.9573341510760839699322347957607722746534464979271772104861969911658546169235433423999982923168538002e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2654198766577543071853586037025875497574700590477970784324964905796887175209926497781445698794762262e-01), SC_(6.8712207078412509823897749545065351011153724250219081461407354870609754852508046479838418592773629856e-01), SC_(9.9514400342640062448989208264011999183252431777488657319249033217899216103582578031325592789976310670e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2561329354661306077412799320218019331997631337134094743140418421356446600010982941028020080741003769e-01), SC_(6.8810271633560402960125491817177211952017585090779880561442907216475128728962560028175742624311589481e-01), SC_(9.9061353257942462105507251198806879548705125033581207355905917809525183880551724834928775281926702135e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2488813662829167529468196627232788778279105771477637990814196479116706848512693964828987194999919256e-01), SC_(6.8886659766282988274183048739981792674581121064868007301816480399889604139731528085713463499251245624e-01), SC_(9.8708052457337966655020077031322261987039698185658337710299138482459928976581681959028464141552140008e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2332938777509523341318802889454235792664090752106332588811995994082657827858353597304055671683263819e-01), SC_(6.9050314755322144751239416135520643538884168615134231860060657855997527775330381257634698178754887528e-01), SC_(9.7949963972253992704919444112437859800032723176297725085845458493721888641415460797147212904369476711e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2238313854924186854832868422917407223388468021141734936932541221515633393163385541625633176750476800e-01), SC_(6.9149302320395599682781250712181807055365989266007447464118392044979739877609947389932958853307541322e-01), SC_(9.7490652176376638702625325842677247179455133817124639416657237262381703657668497186821802403514482197e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1122738571055200181414206393802136029322597286490412920654573122391740875102057373774728683111370943e-01), SC_(7.0296202302495238720806273113864281410031160991303419337245133989782130340046557623032453011902769982e-01), SC_(9.2125588704115744531654321456654858899882026512734857432389133675190546080904350663586248749658574596e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1120701574778153407745289227333962263176488904889689025662611294919247006718182993422351310001143305e-01), SC_(7.0298263189863718637636004688192176796942829333963965371900865941459473706020518994246929274803063378e-01), SC_(9.2115875435192793485286914432159385031522273028077542022800388197585088493664147919703487698209794513e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0567963800957047774225949571886325342392707660455771266094480582646702193647688908599299876021336827e-01), SC_(7.0853104977741206501329302411816566349956951089019877736376418185640410244299526923938672260238358524e-01), SC_(8.9491180184338962021306146944737091398904398680208952625262644593539899254459861974464823761669115196e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9104400457305508568554814521131075738027087409434408361300335549951967489706341850667651691765001005e-01), SC_(7.2281268925194957580408548252455708668668389850394811062360018429393665024851082872860099351488455680e-01), SC_(8.2645023006813509903471829977016547430994322432540296870677280656799198222984234763646538663352866583e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8917722684450533754149276369687205537543196647355696515349949736675083007663106707892925681936180315e-01), SC_(7.2459281669011681663738039923573440253297398865269522964407164316632518516537291231625560118057773867e-01), SC_(8.1782376119013668659483735367708666592673987857028800191315347034215867078440437671897371276078083222e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8228395637998369891991461146685393005640463381807225352900556984267865836199329959268004961688164914e-01), SC_(7.3108727445256253839648630021677304016032658500820247936450027349518525608087685624359988276537679255e-01), SC_(7.8617244856998338689639725575832511577010639535226580706150115112985101228329745708861066090419412763e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8151025930746686430410002731230483653135523089835925136654803051335584135955298909492480981618621263e-01), SC_(7.3180855861261234244718966274055207000274963408547202000985315618423058552037383202853740781275849327e-01), SC_(7.8263967133846801638133004519128440234950333637574810006353888244640324157028896380350656667548220893e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7687267907261822298382270351454875070936857655549482249094730445968414772098012632797144739372658525e-01), SC_(7.3610011297720663827941034589565095308760402201826494850828051875201150893707409758588866156224913323e-01), SC_(7.6154665226360837750282328813264148468570235244281662572904305571553463430491979060842814525048729869e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7607432205458880329732204172724304676992789223981548905046396442451731611969638955719824281158956877e-01), SC_(7.3683343508450275782736611220779679595565954961648027439856606955897896305574127586750630515027413023e-01), SC_(7.5792971155459095665296301335177918781827399113361023627707542012456119957223076675684211588976940534e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7576909046060388467612258992582275598902496045014859489257292630463764783526536554972911927629226788e-01), SC_(7.3711338095170146205052727024635012121183233418003469505333772926725279770941237826979478819077523075e-01), SC_(7.5654796340069473352057233988252516434605943121264289426764314425986333972133188926148622304911158627e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7564123224244632670866169971581404281890731188821744413353087377632756971329475459005775675445047190e-01), SC_(7.3723057810559425153648485872591759077701408865385569177050186278088833193549749747290263644538979574e-01), SC_(7.5596934425519105227768649866603443484608923734098720674059389033238484943523624562987059109627045189e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7298763831316128935227655474813190601249087503312441199008390102906684210293457674057765057865365461e-01), SC_(7.3965372890135124568793469377509995823242190860888540849744965346216345224911349495547939232114852760e-01), SC_(7.4398453151529232289010766550971004610959361614016128459141464895758290420930558801023105719942120088e-01) }},
+      {{ SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7258614079680893268625822897316756945131889764605650241460395389032587876624505383475138799139754556e-01), SC_(7.4001883976562050136738496338519714611675185742196923224808214070126294129117999719619088482452447773e-01), SC_(7.4217516082340016418297092172241872190857578944247877583676597277003241989866300218114707079769599336e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.4076324788430907334158306356012619457725393392386225038107321265399554466344483117016772170440293464e-01), SC_(6.7176618743718388284011926222819445178580654931332986752937529825594206045228082963990418947090409534e-01), SC_(9.9738624019923539300981800609332742346600825579040162904951881708792436182996218338885876058748149600e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4038858064360453745530418991801971816271141370597740993834775724862885862348703337433612804378762116e-01), SC_(6.7217910533766868975760120514414304948483805301723570006425111783958102897059004973371108373504600255e-01), SC_(9.9557034858792031449618112179527461268193322442491420392539335988787185124425758588672419089593513466e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4026226758906612824943350153719522163069887400220616291531074391323743059000913046940867818471550639e-01), SC_(6.7231820976669511567810513184926597260109136692591513097705237598066943434863143418373792182028169259e-01), SC_(9.9495839790441227940124197003143440642518334870655214323867498177360456404329779862056865723085513024e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3929048964919188510673175669715677554266492856980613576662794961847201017886543999000672451855320636e-01), SC_(6.7338664370052522314215195448439128833291684853785074770399337527779090025993284365787455602963596273e-01), SC_(9.9025458644538219914033592405393576633363688438439385942427311676412725919726410290419925761910539566e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3853158244033975132622991525473214539992737869332302118819812576288755830328615094075847966834871837e-01), SC_(6.7421888266212749959648395227119700761724614529473742317506271025786241567596522613546413931582605371e-01), SC_(9.8658628502078002829913118549085384306447259009666727774536724393584300503812859164547365838645341455e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3689996557957474402368278774873781851667501950663615382056532856075139621589301250976710572249904242e-01), SC_(6.7600180527038650615667560418124471116115579136192703480671479434573037987560329242906608624239870736e-01), SC_(9.7871475861719318393178079621671134748028385862374676104791201858173718735586428327082725040831069340e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3590926964818514212443010918240581052807402033004632762617606269977042462838512816072047238849403979e-01), SC_(6.7708016279158166630670944817623879564115008470584229152642490027329416558360818691053696613069538555e-01), SC_(9.7394532657393069384529658935021214142854824179973125906968923071408313026446657764606827004402222527e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2421788311730029548822325065271354264197985168172358555685955095151187235114503077561420904438300482e-01), SC_(6.8957121298173139997246079274283464503283210224892016168927457999731975195617309385106600052603194062e-01), SC_(9.1822406486868193275755539372820892443129474286650254546816034533993183110935707364078647648283778549e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2419651611525990381877779247103601708842960460229533883040836737012719658671940771722736314571710647e-01), SC_(6.8959365284674720708538829218615691276303202963314933828095587721810637171490645843783238209027546628e-01), SC_(9.1812316638742448033593382532116906645259770592790362255668830436448810091841014774822140960903101002e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1839614581308613202149782572999516459682943186344466059063181028194454999586068972012047714772996940e-01), SC_(6.9563422693316570932615563296874897279527930445778844727148916473375348633255566917395665916878192772e-01), SC_(8.9085668303401992261130519634870503422003089933485526527325040573651519565983316449677827125517616163e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0301536114401092504194666075030448870547128016719823718768467640329414383248455882463171410076837718e-01), SC_(7.1117466349382547028589875020985812926935720102897837417466547077919982306114853694447965183862235452e-01), SC_(8.1972092642813956651017353548402389854784798810771553580668064499013623405451975193161217704753531464e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0105134605983746938769822607345191989431122860907235029031960313396628199501685598169664154832620578e-01), SC_(7.1311079797440313832185514281631637157665502387149623500870705858757856129448864033254683553043527114e-01), SC_(8.1075635327748687343413787397609442974290674492088798659168342532492771063364309090310853185641908089e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9379498775503908234446901999857763332893317723875545926726495167488465688139124620792109603884180156e-01), SC_(7.2017255915925120021492613748623531050205192581180808096827576448324347831207018250987352806377730883e-01), SC_(7.7786308614091035660682923795060297689540542907301425690792987706948470756650277873732440059396959805e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9298015254857488709196146591482846263825611572573842494773812331787312566511366542408977999417436168e-01), SC_(7.2095666178609784617856189016462009271617855290831673465355752399547539271862384961209581744474470977e-01), SC_(7.7419157996144336950502764523805527883786888383661897331323910206982059616246234902199143973903020739e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8809441372277983881207637424054525627628626279800432297782450862992909655258800452177795255479616314e-01), SC_(7.2562116686567508967684614345396635292307901764433965481867477139332881014109791820691049851327676569e-01), SC_(7.5226997367874660119889765875645287842124221752818923617931366949283420367225377312913440485233372918e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8725306882118333591069706568031544801834209945472409215137778470988371770815767125988006952074196598e-01), SC_(7.2641807479981239886919153846858987098278165644752907613391228802325304610698397646109212752323412764e-01), SC_(7.4851091600116434967073519315874230780234397462471257432970519841781936760767531143265556274097243667e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8693138147358459150147327312335392913476302859621178559092425137115550426721887841832251103330155669e-01), SC_(7.2672228337019679133591130870452959185365049144371840920581776644748890209928457039707410358324305474e-01), SC_(7.4707487452230952690152989249692744917617757234408596638624419858922028153750783062941590861443292123e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8679662677225768720267326934273486392768566645177624626521341401816503089513692091255358323523417388e-01), SC_(7.2684963606941991469338796014089336672653989735611095931782702323544050699988359469814784801463134921e-01), SC_(7.4647351934068971998349688935403495867766083828972779972880096383364335659512367186248310226490171285e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8399945990082017197244171838863273836670338927990084952169792324564029028558239641840767993508826379e-01), SC_(7.2948251442744417410047768411717594712672691702250179708532973086774800313604591708311706845225230731e-01), SC_(7.3401776147879441458791806264666042015929100347514421043466211359715413276880253266839501325059059013e-01) }},
+      {{ SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8357616653950641272331382771665683610694805502872408520142233875309891500280330159901904240170697493e-01), SC_(7.2987918489237175493209607091573035092798417369168804318131334596447070913625916559246502247505200885e-01), SC_(7.3213729026940675967095424179659294123081453912643359905807273277032367666477546142843097127298108218e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.8629691169433263475800603930812353384243062463068377995635169827854063791601469895063203091945293667e-01), SC_(6.1784882184880377635616753819043888831373673096130208455027911643898037827398293629295042904875253644e-01), SC_(9.9705454707427469130784264794553746645812018084679010135200513465160541135974212386366154791789825519e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8586775469486550907269874802317658509813553150605506347815002692787422734387567924611635557680941633e-01), SC_(6.1839459257892180377278808234017449057546331058878012728794294136332375005052045308373789451403192506e-01), SC_(9.9500803583322488794423001831632183464951810729528182561866138193775722268771712512172588018712258040e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8572304455498794692416610328186131910261183319000153607237699002788614633398256590048571299705202266e-01), SC_(6.1857844874780468349880505248516681224836844925844552246519735219268406899670899779998228321369189550e-01), SC_(9.9431833421878408996010706649661096697712399154524240043261150043851286694637970738873523090336682621e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8460928117705408647866186817081845242123373737698405493274540434192664995174875216431232460007710812e-01), SC_(6.1999054500115280386121138431975506858629150925943682090767424140915108027379171539841164397037658362e-01), SC_(9.8901633698445049305483056714137455775514797559259785585868621571407237631664144859011379366873815514e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8373894067706275579665503432095691027393318761088545116193247668672839372414502234437817995941039317e-01), SC_(6.2109039025442625701691726397880657204176746606617423560017412889407021111325739439760524766684183776e-01), SC_(9.8488087118014180773926596948713818903366198016463206031958732691828181878217331995710923365624057557e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8186612756217651830841332116146037120880163315636881192653458265335999592420606939047616637671346105e-01), SC_(6.2344635580852208279408592743597575320389000493687758705299996298601526530930110088952131490640784912e-01), SC_(9.7600496060732927711577618060458769058233690277452637572187537037024859013215677906296002545926249346e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8072791115920204711416268351606945427518688114008704320135430129723314648008046950037571800078832455e-01), SC_(6.2487112970354864653936219008446256113804436452303988550977004301396796903410955895674955959422907989e-01), SC_(9.7062570343871750701253917403608109537390745123852984619784641884185326891204208246531445365443997583e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6723679780242606553198843774954072899365927867722785683383344925043665696499964603671415027355004608e-01), SC_(6.4136393420419204427721079056556643784187389601707326883820624820194356323069801365174233384526577758e-01), SC_(9.0771486558272730172879154432178102679317450162008358779740185984639432178148273865403857926289608787e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6721204562555277801403283705234839196623556791457528112193325639809411609081905105622741353881458035e-01), SC_(6.4139354303505014506850193378500784304187379310964496816385368458431112320730674032366091203224842204e-01), SC_(9.0760084786018331942709212261602554038283761087253930660996507087784979915325935814224033229261719497e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6048035150043737165538800849453773436177643088117811475608982040704598824612431775715542885122423307e-01), SC_(6.4936094352969152270756102460889639806351204706356560056739606923397009524676079410050445839599923509e-01), SC_(8.7677720690194663757229165211291877589624297065936113526755570695984316860018888882536261710439852680e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4251711293219378985602788397505834460276096200613618273297812663657644023159134115458811199450563033e-01), SC_(6.6982709485570959082636809098704703895756779662940302817291336379070346786937569566310266129076309112e-01), SC_(7.9626639631694422592435789151300650372141601935365005341405791958592846550265840499728967511652485723e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4021224778983898058073499588402961606809466264561903877922077608437595958978264520578976121050178004e-01), SC_(6.7237328041937688022980849614829396458042787504525960323002450751016622856583247886586194058479934580e-01), SC_(7.8611250539876966795694314893111599813405052384345503509006162648615953474704989049626489088395657641e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3167620680000075520923419608491810238745055269088554241321942930185672203660552621176187193155525532e-01), SC_(6.8165235157135820492189145828922914599728539530991439139834583010271398802186398444454079856231239987e-01), SC_(7.4884402249256454476519725002075826962230127264985080889599191100849205925391534673113600351392193175e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3071572630609677010469128667249519696439359488791099005373016417084933869332276820697812777395786168e-01), SC_(6.8268186392268652145834521119908639534523527683604357706307080932545932399291972745550845211718388177e-01), SC_(7.4468320686276709619482028663682491547720583815721844004996713031639626610979387572981360294230999304e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2494875129128055361843383062476392479861437587790355512333464129357724320659642967602880085423675742e-01), SC_(6.8880280777680708568830071458539469299881996102841543359254950890921687730833950551766430056098629640e-01), SC_(7.1983688528322886817454451853819227834367263204520890104698288663704751305969802566816245514643778669e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2395430363724595731046879056752369962362327480342926091102626998457381280806827913952612832383433259e-01), SC_(6.8984792979693016171270083749639226004860969743712494282686832427137287305737399642922074490753116621e-01), SC_(7.1557582895098043568946350488758899825112101278791181548325529257195441896364025696614771547242280436e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2357397456481587011104935077485803009288871693050220813003548660618025700569977845197801242959693320e-01), SC_(6.9024684231981474255673737889661943118939686190598012034761539988039411726173973857634531340467474713e-01), SC_(7.1394798131110777350237305395221789751621690136626589519579974184227032556219529444048054861712686103e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2341463798991304672858320269856048490777557838665150030915701909441151411168689710800914427356512077e-01), SC_(6.9041383353893123981496266490585215592888995184083236351952543124993147912290058784839147303719536133e-01), SC_(7.1326630054270987927239381586051120230189040569756738647994296610306204148778683267585979075606646302e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2010498386900745867443479007439325538292969898724483120533363817647611197507708168162395964211018912e-01), SC_(6.9386512537165067389389809675198250843000241121203206374130475731942173769874403991978511769535081733e-01), SC_(6.9914616271393880171572563782813906881868824403653481548013024973604593948789994174600367553022040859e-01) }},
+      {{ SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1960376907541222827559892525820018886712603922128442660620943320512419319038997589180484252573046475e-01), SC_(6.9438491885442096747315808742294801641540759478424923714581750129020852709729816396990967405377775477e-01), SC_(6.9701432541760521394863987768562498320227622401655656122429566564369131264511469209597366893831875724e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.9094632803718866216457540000839809041495982765507582341207041853099201108648289994843518347144162800e-01), SC_(6.1188553354731957123625228913250573326175912548469167432330947450060259335676817177888424178226730367e-01), SC_(9.9701955862518728726704898788317593573763719746710677961454510409770374126863309473473493960015484631e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9051174797693570476320719875609096320398575092909776600809904944814446450500729435178442692188572199e-01), SC_(6.1244687631699917805363241157983286552744098835460603108388714718151896932949902212950637664677430621e-01), SC_(9.9494871245222398415600394441163970300462414902117038063235708272474453990289103631436607676254321671e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9036520570720260883226397250933752345934344095758960991490162280501040807088817237382938824654365757e-01), SC_(6.1263597805500396899996035081225461422407985448744160099593776162063675653135179254453554990889249075e-01), SC_(9.9425080507669167263849987676670070877142802692828652948538238264225563258955018755280506577257981469e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8923728262805153342282405606062581420370479483579705789721544122968733545593774054429114805968916929e-01), SC_(6.1408835822696484759357268240465303898461306592932186936120482828660406786245942555753286677014982242e-01), SC_(9.8888565077007745714990491436415663869754626485369815489495587368118027620281205946136766383330065879e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8835580528077788100088702676352259521202373702448163519056485534504734878620104336769912383606097897e-01), SC_(6.1521957403848605938079727724784864333523299380800734355992677931217704168088900623014107614822024784e-01), SC_(9.8470083067762954550823838334662864357586683612054676297110637677267259914616162477285538974467956823e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8645881620076702777981950221351674525938599641690431446879971679949916602142635287817508258258563416e-01), SC_(6.1764272068898225301342833505743732302882248960430569503104358272554900669993559949054300113369137507e-01), SC_(9.7571872120155081543518010646536883243938054653302232274750795304872284253586602868599256092811959672e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8530576710577628874300717610181366952035733766428770043028393890726075085245789988322966129604491272e-01), SC_(6.1910811022826074093362060647042146144197393508352752594235962586598774456213309498630627487163798294e-01), SC_(9.7027492561773279859007459449068629008385106760690962758755499162451656640875515936610193917251587201e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7163116748586988534281975726095510144271248886935386188797177688194341552906126914979825850982741647e-01), SC_(6.3607023304379950954845237094157116095819379323424114094158951146615124396812300262985833865727782419e-01), SC_(9.0660013061774195012851970652803601780465195581295197670245346496244616460303984754978960543005295162e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7160606617644142316390572673709149280033571543207058659626415929753474576118422613304861693961202632e-01), SC_(6.3610068278513669518321916534567713342672286788392010547944230417264297563764096719688323214534212339e-01), SC_(9.0648471402597960208408171746963203001772719652931446797549497567792809874663469162649693548835774697e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6477781603027443934265673695904976346142618034494172548008038127615436309692422879725391568052943668e-01), SC_(6.4429410373521478067628666061153626730899032053508042787795445954627735105804407776104006024554359979e-01), SC_(8.7528119566681106354037230231541975543900996666065628768119798971614052605300176891443985740326672973e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4654229372762525985568572402815866286703352653991180272692877466124254865061924339107033896401056118e-01), SC_(6.6533796199818336428832031836471653611890078755621196067041221423197885945056260399954115325343191283e-01), SC_(7.9376425174812357223702000403164420265657509245578469252131740773234144685252889358367775788336921194e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4420106241637256205263375423527715119826223578638285805480797055537695628398351362642715217522541673e-01), SC_(6.6795567120756026266980428655742859571142254556715931596104772654691904011984056543471534950591309827e-01), SC_(7.8348228090969812572605311513504583629409739989739971736363780339264003298710480252792881402632130864e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3552772643497240474242029201343405004144096179411758273288706273385790409372433781111809106530220561e-01), SC_(6.7749462259519108034385146658029178929536163498746430627977240982118759791916229260639053190658428947e-01), SC_(7.4574190358255876270416800662502960539430272915359229279590619949401467891901375786740463462569907132e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3455154814564588182296201574650962343605613170440166963458759421893446955116106704945218014609649403e-01), SC_(6.7855288896064312613329297339698885079356801144224459042566688431524061621581974159437598956264533356e-01), SC_(7.4152824781250675520123680770386352603648230395929872347089212346768429157439004588520950810626017819e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2868930336224944509954435699051242081626637411631223395128481038247868701945966933331023238324849676e-01), SC_(6.8484443428083694950965934337226569360278372185780494353761474067946121047771042094069261880780382803e-01), SC_(7.1636584347407644067442440414513640906435817672499764627210124493880450035126861233202245358355972029e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2767825520295792761981950284218195432649301193777422580468789124034484718597293260179870321648976406e-01), SC_(6.8591862265488814598207283937984289915009495339977322047486165007075591804231677119337570929029830233e-01), SC_(7.1205049479704653459059907488714433284873086905560693331624992990057709254540332542301503693783211233e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2729156408884616188252236800567647324977059680184254110660622031114286979374881356508170844970068020e-01), SC_(6.8632862449791482956006904604873948497946345253883765393884403923726665619594485953811111705621852125e-01), SC_(7.1040189995260597042413081545340360538288277461787326957080257406133271715687985449508776065695190867e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2712956002394947631420375400798072082221377177630136507400001399517572361358630209846695782533182430e-01), SC_(6.8650025705703683709401614032771115319380648003945659590166434458294854416700474012545240108247777996e-01), SC_(7.0971153008876086030802465211910776703329569005841818584589618132482137750827121865705431964049230319e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2376421411795013781876382997964877246386044974977570266974044690882290588228048169251607567133984599e-01), SC_(6.9004736240509319579342780821811323843885837731498759120449859487051012318286418542125764010664910669e-01), SC_(6.9541128971165909642180517226861973826912875776495066163049108929300304505924490440623149447784437403e-01) }},
+      {{ SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2325451860642897188152828045862869429735547800828760691392936026869092888583987755704967764203313624e-01), SC_(6.9058156745990743835036974787930069481462217685018082013140677507915710683611361133769712669561546807e-01), SC_(6.9325224233776771514419828579232133958797884786951121700455108796658537637600754481809036530756037498e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.1709210993663495433724049865926552371932963305159468559210085234170340653438550915590681983464200995e-01), SC_(5.7650714122142325611593563191029953038681105649361290750646770425170350891677643395822499920448126015e-01), SC_(9.9681893736381418090238653958398570460763205804420111955339855670113783050292889755343489535934876951e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1662811092584171155600896320355671172506061214954960728686062113437446664812903861595066350392197715e-01), SC_(5.7716421272086089468838998122438480510788377412305676930582794691228516302427637425187512619066812419e-01), SC_(9.9460851809854972420332642129155468766675291406056363678783422652618614588187504867495246792521083278e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1647162388018632592126392297015506039032802541957745474422918611226470962892025950902185570469980654e-01), SC_(5.7738556216660938783816583618334331785869656737892488198969273801339470934539794709960436953484912910e-01), SC_(9.9386353950249765185205266104110460891397608791805965326037367000824199707174472334641525460543536214e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1526674381910711984311727412201753197457963494198834042266727315229933008227488628048160025270172213e-01), SC_(5.7908560370863163325931188146423525111471112700795917688258027753104276966520505790159179169093558844e-01), SC_(9.8813597540865294270651309191241569380210939981586008982939529962234682493780461621401781779617654353e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1432461851757072723696758566175492092418960599882008780818287260527803616254393279788432544689985247e-01), SC_(5.8040969640092411729879917885692377407517550359723181988462399033284082820000053118611202551306699125e-01), SC_(9.8366780536951880428910485167321808369787968511555206084169136855660782482855445459009531279875197420e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1229562319061812978125588918876052019483207133418702007276229393601208904118966582830972412252326582e-01), SC_(5.8324593487255899261081288613894845182307560990412435606137883156617098605950425970701739572895625419e-01), SC_(9.7407557385754807772237815910852090414065016911343206131063430542221154169570616871301623802352894399e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1106135432772818118207615170403853132257742175468207387846657842398119594503261892247140988360409186e-01), SC_(5.8496109230962648627726309529515706502263992959812695751552726775788163518174287740983664340142963901e-01), SC_(9.6826072536977889098729286069446366761499761169516218997758352281518573925570009098623283163652065565e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9636945631050270069278375114188689623095223969427572568041642408174456930637833783100943259338740317e-01), SC_(6.0481045713158294418493161372134231131546824327444109853680115145230214170303655131544543991210159719e-01), SC_(9.0017921244916811522232681679034495932477715475802375211038059628478845517612433630015266779451137741e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9634239963617005724228966297509274172728348516176373579589170017576924302352754706332782147102576034e-01), SC_(6.0484608169492709336061602443344085328860716135415394575823552233266931677569598278331755633111429440e-01), SC_(9.0005570410526376672910706381605698291076770844649658392126239214858154233298947276700439344206734217e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8897092534081221262602685804594561757297571640256886944856646006317395269052464463697743614392627218e-01), SC_(6.1443053225475581145537892452906008145987784409202735689781970862748832907912669886505749771743935140e-01), SC_(8.6665203116902580373676597295081657808871031714832220008596420053565738172373905185660078524229910777e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6918148518185517828751465517055732565365423776541057368053251198171976630234381770578827801900326803e-01), SC_(6.3903039274625702483784886100024023774175466194771007761916044479085265244186887790182651584684555659e-01), SC_(7.7928456206926411697556858030722458687889899566035085253994101967268841860699471175827605726497342983e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6663066531761220468493633019722121346791524592862397048655946005593557288695287098876258725431493397e-01), SC_(6.4208832958922035177848884081001370368176131406049302540075227956354621809332450392493049890528449187e-01), SC_(7.6825575072257236620486867444172947416173309054434824153081412148023851960029776656072457811223166667e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5716245105161454239276950897273466663748558672916903124444664977516862140735703942921532749826770291e-01), SC_(6.5322662431771059292103377737985892037717090167591464310137066549208556358115561689400212259532272311e-01), SC_(7.2776036000457704594059915141741480889472894082073408496540881174084505197293111282555716829159845841e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5609505142250801461611916997824554077157399558031721566062619155561021800781029775069820859332733265e-01), SC_(6.5446181952379388676680022129550328723322041065202659190624914142461258546314443755125766218888423401e-01), SC_(7.2323790786811069200199080342525881916304208506534947131141101069823743265991496906461075198350873156e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4967782857809769790072114554227242812988486320892838685251105240143400748771307874689439350509950300e-01), SC_(6.6180295658030144720374118879541902185191498999530166532679784805985684529509188750901122813239140880e-01), SC_(6.9622717417005126815080131460878093141463991875088811785595207611112557494727555374097043138134059482e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4856984927033150786175697799766307767729303079201730034707452674512772459719133083666683546666256020e-01), SC_(6.6305594090045914231313480209005331121786032847725076900701023096192174896172216027039021669145123008e-01), SC_(6.9159415789562596737640892274106790287856213010560934318225194966898674623924280033663958746128236636e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4814599271357649629799500304722155106212019315723163922420952919869188934415149603621263443327491063e-01), SC_(6.6353415404681102527476054647232979712575379460213360275414944287930588466582175330991228778831306232e-01), SC_(6.8982415629906089943281077447431831873678794861226726322914842387529785902801572268470819042286705265e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4796840303838460885797666828478262317148014682815479699161629641034700623809208396016110889904286836e-01), SC_(6.6373433545071980238962427396513920588286723061444232938711478985607895231699991438826542163941744708e-01), SC_(6.8908293809584683023333648518684484623384757316724035011856901994988108245925477572718093182075235849e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4427729076373856348147633057106166090668009036465706046277977466948835105141546292069425877965626529e-01), SC_(6.6787073184366251491859779564088267420354373267982094244436747592639064896662061404064052390895342535e-01), SC_(6.7372845698754952270913128904213728875397529306579526453026169222509167607311813511339203503598104554e-01) }},
+      {{ SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4371792708291468926079538249312496341506792697661742632647718601653584457875763163025716515087334230e-01), SC_(6.6849356386990921377548650054494443308359557811328462408893834993684094765401057888979707720168079981e-01), SC_(6.7141008801707762362327536838127753447002520003258664677614361701912169844786139960602713495152533063e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2131193486226606250625499629749497854752055574747120536746701245313629314469887614089288005731686675e-01), SC_(5.7047936479140139746669847055606994659967032816435812589478361019934676875941093002412967747372449143e-01), SC_(9.9678594258433021858689676066227929388179912927245324921636243761409445079938945025080860403318041464e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2084341553209472146562808192609232933209407598479188522352638557506404375984242889414017165810352109e-01), SC_(5.7115329569004929114351626335668744333962972991872549955914473717711541664414804064232090803778978366e-01), SC_(9.9455256167657378206230420476881068670602937322290345512769421069155144782425694605730920457776266070e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2068539929917309197277880318884556179046821750855604445073356240937548088108742752185188772927021087e-01), SC_(5.7138032463251377010921927825616598925398514795148620103074916097505906115935866461333074165581244351e-01), SC_(9.9379983794244956376224110680694956468007893042151611192412528820134585255715460122836647234814555731e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1946866662140749681077657770922817113781733518493063193202252377034768044872244618704887096408454137e-01), SC_(5.7312398695721373436789113597313998540558361779223728209570246830974029266949714967197870638874995852e-01), SC_(9.8801262101886996153018749459609351546336480346579650607908280193038758961648964193468975034262406307e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1851717727164519189725759952455695981884160008269433982313137319932486326649868332117582170910296887e-01), SC_(5.7448205412463334814279706763524472696171543630899843640358774977250307815877481054286137026086890214e-01), SC_(9.8349778509643456301818367755396284092802415568416778559937885211074902703240044981957122292843246663e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1646773213603068834995371864925070033079252422093184436349556547524208099031492834451886001206564625e-01), SC_(5.7739106537999602196660906518838361383887095794516632542941067065848828252737252103313328648386852908e-01), SC_(9.7380499366247998547621671547573235453893877292299246462579307810149662735474112233307455692336379651e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1522083663566896426198212302886928292003695201446367823375742224387149817471819356746172579075940665e-01), SC_(5.7915022879650141312876776425328073529089277189932859812589446893688685639390463535856396735941530096e-01), SC_(9.6792893826935084826244682024658378755436219132734703802325673191393950852779436233450146654104589798e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0036835985160407061860142024937073650128806281762248567929239015374589737976909585946579888773109338e-01), SC_(5.9950853917892880438629976100023568332275666194676771428572628280172242660578764951106496500290170575e-01), SC_(8.9911786390119747516846811546566561312116692591862386856327314403539885062829235575595967673030998552e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0034099077285934257473556649207277754503531976083706690469257593284201786741755143743230552192567550e-01), SC_(5.9954507627760389828603853607696846054198344730055531339965451524510332251112751479976179477948202816e-01), SC_(8.9899301176539656133542737128020935408473563824891345713529151364050373637790086550689042609076966507e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9288226373407539099657625774058075663855175843418220314674774723219797048674963528491418072095956012e-01), SC_(6.0937485659971901732807958489956171816905758228874718802834510728936226644777209566539050349131226797e-01), SC_(8.6522345739339842508445718566636355118627285595248903220328408773346094227736634682116145166775246179e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7283907779600574238298726500807519105031134800149547840362640138078728818760010298949894983733970521e-01), SC_(6.3460204839837964700969039274086406341063656055624592565430927699681508747853190822957482520780202612e-01), SC_(7.7687881045680034063840537471194015164718690787530250979302574735755682826371055351056997822605050305e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7025365246057229628184271772822819677021474531275760515708099194381205736283751607961404628967180331e-01), SC_(6.3773765050461612944680698447100308532817677281651360961496538581935142161509820011316651364370731097e-01), SC_(7.6572488113752242752471983008983098558749240212551022467129929877596332371401574099044475307104679140e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6065352930802865651458160911982969755109485112790185018001910112076240297313893216755568678438785261e-01), SC_(6.4915807655088139531961807803615654600591737283142145111692962124785935629047364708944319601958026852e-01), SC_(7.2476733038005768575717842095599739061539508374259879588945753040894493641687671128376890509205230347e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5957092957755003407094165951468863670701860474689066696492191870523755147632512360234887898217314436e-01), SC_(6.5042447904479773417163739982255031733981404717163423593278670440342589268809882901127390160198460151e-01), SC_(7.2019302147498498599713865991233770866456652606267229190262797505011161565305278412643666875334106024e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5306098313012437382119981817235304056646059102892509879166681351032591498173055216149139648819416208e-01), SC_(6.5795072436094371493440508727398609648111456999852921548332786783110006443882936221469029580577512415e-01), SC_(6.9287168539543243875194587571954595837510044988781456935678304416414791013363642801359807502507792076e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5193676736458960965570431720588593617966950378988318883283231292627456519651530479590121504706421394e-01), SC_(6.5923523713867953869343745903513031683149762747837317879400480771944718381037645907673195540389086913e-01), SC_(6.8818525274310444585915595709756879222267508792232730528906782247009893732040876192454826468827150193e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5150668227914627001583099416342846485302813888670659023818489033542646812895326801841902176596613306e-01), SC_(6.5972547812691780380310153431804191821533387618413823530558372307011759001902040926441013863421998185e-01), SC_(6.8639483390116318321155800673503976493411535088137683562764031240150961058999287251091219811628127201e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5132648011211215595798125481331039701823560169869808980219290236009600137913180109910726958697060385e-01), SC_(6.5993069354466605002150399320091229843601044198927322398097849756259986650753602160061147357329873197e-01), SC_(6.8564506401626160271171842874524010309055922830431896824539519739437997062030451374689146787487530781e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4758069477057013391574652109255664370799399981217622500216414190246661449997599048804262257458969292e-01), SC_(6.6417099063897066026711338333367991232402871885371755602905174126204515577198526294703543951793627782e-01), SC_(6.7011322869895766262266616309476221702976500647081258807254357309329791362445914035381162846448653746e-01) }},
+      {{ SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4701298430089359295147136693129527494556022702342800533982208022899036268507806343641147136695653544e-01), SC_(6.6480944735004548702856445474659279468841811340652807425996930955577094122120913454774183575301141004e-01), SC_(6.6776804885182623920093599737224595718620847152894051466931301663667807505226045554678159833643222629e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2290457111253887473908313939245018213897489051996243922302870845519870013448752399939306968140799242e-01), SC_(5.6817960790764785252802507039254804963806348426102146751909981337840032784386860756864183492747195408e-01), SC_(9.9677344531020381901032528665975858665113852594143102577249044327798737543598494057908391980884353336e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2243436642005751480218838131842145885627448240801196517603576352912929786461802168945967270368583964e-01), SC_(5.6886001171750381006215001215838939909166777702837660753229395281924109901511537708291684764717336992e-01), SC_(9.9453136675479240235839344954759209405829411534021156355062745398078172754466120070850726083160987593e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2227577994237623230182903416522126979279514863383769269312498955777480795688297513577065844147137421e-01), SC_(5.6908922122999031289409066876478193115906762011607574397533727746763029989830910108118355251095139006e-01), SC_(9.9377570913146199849356460289715868636874097497589447803131736981002358544537058116375040722230817369e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2105462565767400296515270515809265289247544879930691133359314017795918135961718996263818126891294319e-01), SC_(5.7084963141455807618977143780180643824052423631803678615784073941770206841217934511311294309049815225e-01), SC_(9.8796589370495485384060722580960477151570346691928655949335857342190597226956824786544521711187070072e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2009964101155388793059205073559408785558517342373801031421648841318672155228913460581990406170812730e-01), SC_(5.7222074308147938749676020538407074252731257860536282580445635260427532727758581889850959973742827277e-01), SC_(9.8343337701285313692908079037072547047422908076974386722487296418331900761562663816347632475685546396e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1804255665488529819322283839325596197932363865135650863664703989381585393525137324509636359064884327e-01), SC_(5.7515769620299681523196131763354382790044194476205354554242731792785701940378257534923859485188127818e-01), SC_(9.7370247913980116506693171056257938307622554467592079769518122440038173446344985687573898455590147591e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1679094046693952502938239267864816843160993386275573078389016894405556199500299096235398336842339941e-01), SC_(5.7693375665767075362949565002993315706207504670532509722532032738287980041353787935153841729533590685e-01), SC_(9.6780322572908544856491996206604313323680371365869951691363042195024334098251376025437450867926998594e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0187821680805304630558639705627993241718501691107186718352602068931054437687122368597383078948398848e-01), SC_(5.9748751067176046281369976515983650719059587575431096485679546651992362280308046035362211346989086927e-01), SC_(8.9871542300786182828281829008317925084220673208591066754263746395327940747215146370054262058045157987e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0185073019682977963683422775572704612418139912126519998098266422819830870919931340521167448809539501e-01), SC_(5.9752439823224866788807615624968789474466576475850469369153669493177667144144426612402235526320982750e-01), SC_(8.9859006082222448834603311045779974038680023386968048822084202704760078221441929576773325326811912978e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9435913763483211310016474429763763173528265140226268975431776953159286021555657034247957167846839063e-01), SC_(6.0744840147624543040480565568163117989997372650801964839815121737042482199503461037450630724992543260e-01), SC_(8.6468159138744413396676005812607091707475628349565244633553770984743736483327550798687056853327772052e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7422002119763573473022623974551410429046260550355443672621918356301324658058585281552760801233427763e-01), SC_(6.3291654961513881524068979352985619510502927664804954969190227990891563890330800872123970143335658305e-01), SC_(7.7596559065281167382515614392972377522238408669878244063700030487129625550376187275458425693350557422e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7162148123008930152905691560073306151712507444276036087688373153719037062934206939803916176869436881e-01), SC_(6.3608198347719529143079866456450674087822361859221122849022938598779033771861560046768816110494651123e-01), SC_(7.6476408243660183840419938109485003200588303810330465781765121116440529805281648672155130549192660968e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6197131286133462534204872724364709861867369546323659190098293514758935073046368715096134135212740687e-01), SC_(6.4761077691494148433932645716991492971825945207019429799126542704355365929598932189484512379662997760e-01), SC_(7.2363073525569356837483695936341447405343073512169278357288732324035829816287170087781405390007594456e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6088294122829192189573593899691209220551365404260297666051613679509605974627682887646299693478431344e-01), SC_(6.4888916599661583583191742839431267563913837793401085100474817550981256544702424652895450685317946783e-01), SC_(7.1903669658091869553499199723598392543318386020078614605424692086290835425606330134384951182427119007e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5433776470804632538324450018895332039721555930120901426285341043481183062962676486460115661955828826e-01), SC_(6.5648650917994357494882237730056456372621121747467258246174714677288534952434434252098723294607005142e-01), SC_(6.9159716974889647394204562866543921808541093893677771305067303346034052168217340109729994267836183328e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5320737654974403818310311550248746937758979318147137777958389820151113451434657120343491381090515956e-01), SC_(6.5778313136705785756914782552304084216334532826937060523201299640532546731877887807878831983864485253e-01), SC_(6.8689040829185670065390304733192123964252637656477894836629161735495986779850296074438142596672260076e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5277492339448833032552620506923247079771087701254348756756670037290998319223094391589534577560671670e-01), SC_(6.5827799196724040705352386928652807480817343947077911986655016959551394553098507848093018430808359670e-01), SC_(6.8509221900702294142990062822217607731079329596150694082154543649138114162529890455098812968721938686e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5259372792347120511208513900171174265523078027907650428877002244570064512585395228003591118682413736e-01), SC_(6.5848514082722641045318515780959690004522427184714447582206578000919535583692874944154251813966815621e-01), SC_(6.8433919447059491606317899698937253156643345961432599538868823519863437224873075338860093401391862480e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4882714966564911589963464678291815197753223248921823778925915402821932270786437951781525638609762067e-01), SC_(6.6276534303146806830614033011904607423425272802815367380509024969437916152187152160400506578947262940e-01), SC_(6.6873985640819720499332503574984933626443424090193551101156252052265636689158713355326660102608676341e-01) }},
+      {{ SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4825626390094247536750523338876072188027602808974214783645295667839420744583174838551457695326641261e-01), SC_(6.6340980060065673602846694939196477957722304199269235219373169524729882531597609958364997345354268725e-01), SC_(6.6638447140760840656106799845864705102968024899678634931061640323086244579035971006255115170607672299e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2356834198085297284638478882497893412871816334589239621590810510460229027024591898040465703289158342e-01), SC_(5.6721705376946205390427961665970059736024841347410653486325329192867205735266890106050044610393894154e-01), SC_(9.9676822956541174544458979160294111982717781368520479345239517921988891797274233681385758635050499762e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2309743837436966617404061584025810958487423040924350745309837708523570239371915944832658715891326762e-01), SC_(5.6790017339454187709733967122169530737079369773124248179099101248653094850062872466345658961432021183e-01), SC_(9.9452252094573889268247067182602749357866296011926998156214020668071509030438569097887424492259441666e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2293861540116714301114335748965692532281676426488813572080092006509710620671895225911746597112432437e-01), SC_(5.6813029780289829983158313693826276033204904230163591427582885571016405684240547942280906020516683342e-01), SC_(9.9376563881206421642154109673095286405454050276318869190608203974597576262167810669283035654944420139e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2171562707541775283216100518725032460530587522999902077396394047464341865763221201438546301611964744e-01), SC_(5.6989773487885787427179047802937349935171858785204126189725011686947470165923388163284176312884215337e-01), SC_(9.8794639120759730563653981236447199276857561704765650822290723062342415862695712517241150453892666499e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2075919226741995860022293674808777165673493462865717943354941450379543531249526640795508237388354910e-01), SC_(5.7127431966484574129410659614727900954745850414292458284566734397702205511739341962362486090994521498e-01), SC_(9.8340649454532446402419297890771787264934785106713169722850236155930692812853696193840725165746138568e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1869893747042249014406416644412480636494428461317268675781299070794448073340348713329720284678420176e-01), SC_(5.7422299656562105117704036305857527950101084350416418369079686840586197166015317351976176674764678545e-01), SC_(9.7365968996184065528156835106043389832177131562045965008484624330161311734711663406971859565483591185e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1744536144048384709618262057324557989663805267623815469742810747661577325596655931632062666861254782e-01), SC_(5.7600614672018624561593666057872500780703090380284416620870806713853583547307032685078280291517026984e-01), SC_(9.6775075235597857654791139580214060936061914305308331448561529533864166673810715230627716567282370817e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0250758998479945716347885271315282721654486695283688765554142442562109426930428849726020493702485942e-01), SC_(5.9664190937009193806033628846764837334468769042097557387464882791398394285168604616060139501162232953e-01), SC_(8.9854739107724205860696760277356868115949305655710313163768421227636744084800871317745275812810807031e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0248005445491159930111905368543142667223077966946578947414112732678262325062889025008371371612595005e-01), SC_(5.9667894399085519787354441025116704239857773974702616021827449409407386541310766101282955598804924174e-01), SC_(8.9842181584438304721651085167770832139260472965064476312598487193878808801064907941163420527623331326e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.9497477620164296772231968264033896521568678700617499548275530289350711240846408412648625274765408205e-01), SC_(6.0664248549137050838422773608047910448152667213498483233803291801277241435887758016633584572057242047e-01), SC_(8.6445531493435749587895765218694575073680275066920830435364274438099261586760681243447394402098571110e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7479565394946284927234692341620507659649155584903095699478075711276977096863790391945111287047434699e-01), SC_(6.3221174824660148314365931999525650173201810373982859374672975529330674400521540533658537701860560478e-01), SC_(7.7558412442871289406615116723807701226119455675297337367001613402115828839211338193942671458005539751e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7219163949613172248590117969892223179795415018676581801066175755131413013347567019849892308484991672e-01), SC_(6.3538970080752500568485317471259135629980941976570735643282972254169548854638005016885241071859798674e-01), SC_(7.6436272776650432487665949146155026357687034770265683695986530198115778111166478410030519782867601898e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6252057143127864915059263626930247618031854747565939517712927479260711142674626510247877184882667041e-01), SC_(6.4696396974183676343406986487958204792705002099258320832068524880356740049422150438932076464559177964e-01), SC_(7.2315588770236712038032010841854560477959726174036412347081320983155650922277083131934646560167211293e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6142978850939479787275348601441484643541987325099658333214820832771970604198580658686151252731821391e-01), SC_(6.4824738886519111827632554463258721203457628779469471392160403957721185599032005102500449699827483095e-01), SC_(7.1855360011912210013653339935336949161412457665447326456542947645392663837703554952171651147339573102e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5486989077957704607751459319424252886558140204011058855703749743821491287355883048447574713911841678e-01), SC_(6.5587456727214954675935582401678084426731514721678965344884100275154915290479931670060897130352919612e-01), SC_(6.9106465557890191216007891266926390489078279068397906417112859654056825662650923649081040266614398079e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5373692286611959450453573860950992838774094974104092359774471134704801443129910501516572904715573077e-01), SC_(6.5717627095651687167846045087164594537656753877866000524919588158125479357038090641347830885991955275e-01), SC_(6.8634939382280689383938911264509535411630305944708678838769499267964044821387513467180728766925887195e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5330347993237233557058141218687045383091080771011016159558884363102277351786376773643504207409058457e-01), SC_(6.5767307009013065557421215154987024596096919026746445996495662494986513953475812583774305790284562070e-01), SC_(6.8454795536689524047556283012263023564263168946965089523781771181264963024025148459276925576291486267e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5312186928470898774927370519378445513457379856947947534151774653365658368741861759056990792970803281e-01), SC_(6.5788103028215193322238585172265745241751638152286875290052429814137712553051399151156781860023980947e-01), SC_(6.8379356990913200292234726733780193764104630525534248630545704475029821506216977965377383686606439784e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4934659918729493598363301389197093405642604690705700237172252786179976494710469901652844638241245568e-01), SC_(6.6217797780236964958939378553550407079885401563454607487246554307384099704235296009633890245319823067e-01), SC_(6.6816600511180792625101812555786169988745030740393627812069050638195632794922362344327133038874450951e-01) }},
+      {{ SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4877438593924676589255020842150792947534551745391740552992610573480038421929429854758692266029518173e-01), SC_(6.6282495348417890952162129867036387605454324121281646088490944802233037459695252793860197884801881198e-01), SC_(6.6580635264515609757499322352189439924637650574701108900350085477882355550135496634274167977559355901e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3690729532435869439533333466655854703547124397541829121270122335751422391304180830076208301386177268e-01), SC_(5.4734466201185031728910041317993517063542072024831507808864007001256776554845212955652373177217287441e-01), SC_(9.9666251812698509905732810013969053497377741467271954171523048440130494063580290129589808301610474073e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3642283394304054286540539280717559353510883688748686863614096765854314639208925699418438602097539950e-01), SC_(5.4808470409115854573062854657031911305103434241742745363848341917895238265197778148365429811885245139e-01), SC_(9.9434322338789426112945818175678690487452432807214054071324366571663660798955061739422645061847815284e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3625942105255306617886823793469730623336248696711803317378381872271014876467379162928369890950216060e-01), SC_(5.4833400469134573416884901132322831627064156210198355242701994012819216873885463602772391097389430164e-01), SC_(9.9356151647425055726622624481485490948761772040937186866816095509573559110707049958130643463135610807e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500079910696591519035882875511589047376502387554543692778629252639257606953473950976872988697085878e-01), SC_(5.5024873056712120841014945163476243324871801203868143135596956205181048728344978740533588991662911911e-01), SC_(9.8755100859529386245352913552765772294523342812678855872735998396923060099811788986599136768797526725e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3401614229055776499468115769005675952063649400456309790504079973244225219383622112214759040479050752e-01), SC_(5.5174004241016992144402269196766975816550009854595648707133992405564875928350829851673858242901943798e-01), SC_(9.8286141695328291645517343720405778498281454546620372507543417391182102046877121206088946156390024124e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3189405035698601049688582460383137103184031079269918907127711398907547694934213023298058566129854283e-01), SC_(5.5493449071097430188190574380996956328824195829882703265157381759683283537544216618530767052032197745e-01), SC_(9.7279182087994986021911844449080064986881114407678269529911939615613889746841219354010110333210728629e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3060216035439315083782486941891219215811048267682169794441474780935389790118328202319679585810561842e-01), SC_(5.5686627767769792178035295982889666713242360034836567639836607271767329586724400629867322237929431701e-01), SC_(9.6668627217848917325097682663441182908314631783133642789853712787548277415361309772062855935369233954e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1516988789033993096394881170296116606970498834871042797671051153401638437406466335388475308836053139e-01), SC_(5.7922193835942594447032830613655820673718384816658822035340199720354747423329103266995243214356940258e-01), SC_(8.9513195608735658804297085322617147495308598250673683940924321381648461660586538877240503996987645118e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1514137926330539011686285537938845410454863596518470319178046783421376328948371569200018200784413651e-01), SC_(5.7926205797783452039438930839968407852340924858641722606164912027056256742827068213185202175441546116e-01), SC_(8.9500203899522364025899818323075106072039973606788335778531604394315737862176691029238126954706682144e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0736297145187781404636691866172702777068660431480646292491885780225336349391440768819407983856885791e-01), SC_(5.9005510956892351093701980424855298830842639272402687961075319282502646736001419095514239513520704035e-01), SC_(8.5985195195478075048987330507289494169930694746461766018967545183788650273183374811605598358715407360e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8637747588742202182040482010189002543834693790545268513033463497170723171441039581381353129286233249e-01), SC_(6.1774627916073035352884595588439805547878259401255276962743603871591956336991370779279813707835799667e-01), SC_(7.6780783896784181806209044930196735589329828521967416621646911972230243433635734758715266386541835071e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8366239945649301881493736346610076933805258741893282619495268828397597708373598579737419101854780724e-01), SC_(6.2118696354486703787455543576328568763623975502349979381785345756189626695411793592996562281739625541e-01), SC_(7.5617912887963976840730609080207847328376759174517163383892286167317612498237038674779298124168369770e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7356609972222363681408167273709209988640499098959682482324394002540666295832191978444971419667127175e-01), SC_(6.3371562183722972808470150142078023775170205315784982660677195450820519950914159869200867370641796872e-01), SC_(7.1346605119516359158027343012463430995048953255593912514471078973952459143517844538363178675290663125e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7242614144398140457300338492200118214072555055305288855043470107020123590274592501326932606186454982e-01), SC_(6.3510460241913098010195194517082269022113306623936764258418927477344489155305905286617400173768822320e-01), SC_(7.0869460188690080683551019029101618735059710095864890139995230855493381946417265275705458389561276647e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6556556611358773549465861886827182155373335151856724477440258948814231485288171443681364331095195516e-01), SC_(6.4335788172772230828417009576464734214974166586442289425853124661169150160915416343135096655023329864e-01), SC_(6.8019186310020591789807578388042819121340659460056861974331942997217228010351762798606583512444962951e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6437983111644691459360795752253471910139810234095141493430713921685213905679951578784456097576791608e-01), SC_(6.4476621637799238309385529739200586114972717572477009746665152601569769930591453451788053959138671487e-01), SC_(6.7530215818979407870111967706863226045049414176457263785533267714751808185991135424765891047482483718e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6392613724538872506773072571541873578851865129384544729119932518860326505861570891149954008636044267e-01), SC_(6.4530369349116506457824351831464781661329544804671797723132124100302655948736345227872841837122701477e-01), SC_(6.7343403576546853152372215300345460543470524775748942286958954939741913460539401157210310196800877651e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6373603112203327878166764943097162175073091464875141069367987846443605732111613895027358260154185849e-01), SC_(6.4552867850000639225035851490362218653214813622116240555434994177680402871491668095744506265991983242e-01), SC_(6.7265171887828520645957464785546346725016162314238569517170652979668827782540865497945270979286786973e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5978278283822479211376439731268141642022108080095832555933973987704296865652470937104603229869288191e-01), SC_(6.5017699351992065569746064599627737154536888227390453834366792436726148721533868773119735826598551074e-01), SC_(6.5644473766197150059277953711487155980360915730283952501378037406371103715133686833849501666306310513e-01) }},
+      {{ SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5918336733663972037219871212498362117551081339580453396486836115142190979661014478954656059145811300e-01), SC_(6.5087680459469498453412617782386488677994476550785121126771057160918237120006786151538232665099459464e-01), SC_(6.5399747100900172007298509080282708005245020667670621531355072097410857580673026605001215944240422120e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7540378570556640625000000000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.3885482409737487793132986525390252548599016635647076881425605198439856189635291019635684986647676933e-01), SC_(5.4435520029532394631766859531442445028924423939805843855900693679606882689380332392533232650416764803e-01), SC_(9.9664694089105561049436599014171427205430440750206219053630830466477486541729108074262628038967567197e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3836846976079144894023795726943708541833389995672584811366755923228253071174017567635353431121846609e-01), SC_(5.4510394321720780766887536717356250054610572085005960031610835416626521365025255202834856505988398552e-01), SC_(9.9431680058555042048560821892288124889668236747200833373307558342592799237570669113081508646858944123e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3820441560966632694840359993609916279790205370061844267576841794174497598281495713485622976344391591e-01), SC_(5.4535617503834845711324861801153301842141480493596794361183694684559717959677144037999716529712971962e-01), SC_(9.9353143444262221939465586259809215783089086048975947684621927841892919843078927555582450058279233656e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8838196992874145507812500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3694080839939330368414271429214551959961793583075530257748487453202093020709691019075041846416360706e-01), SC_(5.4729341603546632401734901252585114956817351177725909693254699621320094637152673766320203739840879612e-01), SC_(9.8749272761250703526071418423335735642830175784158270003092854064131945258173428320458022832662895698e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3595219488333541745953223658793448369279376370877659139211318590602107483272687491384205103621224117e-01), SC_(5.4880226664048500692879221583078985251740360874646904338195445074557839493958187702092044696804312843e-01), SC_(9.8278105708386568298282282875597998137429996085178472000521847835028605762176132021719290137727508239e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.7849817276000976562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3382140916514258364057514275189395234076096015656622904743683896148751450562302576019453974647090151e-01), SC_(5.5203429025546581114852096977818457319004303981372761755614161259277270015439079181206829579325032785e-01), SC_(9.7266382772180763980428823267587850291886472907988601665506049159784515142450655743912151433457442980e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3252411677796080099984218005465406247603158092900382879848475335969228461284474294838346745658610338e-01), SC_(5.5398880402321876447537992744785992051147320066434509696867298206540346295080549987859520437777915381e-01), SC_(9.6652925010955620940395542670963601024004192923501024067547444076347996257852171861223080733972851268e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4688143730163574218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1702126153451325670867681664834862284442900110619845692881310008319720517769069946797733509893494105e-01), SC_(5.7660754261503767522810562864064328455649166811864815390603109965795766966575540449279700563129428370e-01), SC_(8.9462699615741016868034408689337159403352108892081501750962490910797925647981891785415699133208532444e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4722046852111816406250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1699261272360843718094896717933608151745983515066309372984104102996139405622722607210355081833891513e-01), SC_(5.7664813426824850966137934301882037328247242522271394061105905414771445854256739255757146117096354987e-01), SC_(8.9449643518753563454611035039011276118628076201799942256582642209492573307351767556846756787034337047e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0917470232222200804623180098129133036872476212345687946408231027401224355414186080302191412417315445e-01), SC_(5.8756812466448807626035048020623505899237385118588318521559957175811892777170782847243623726402163039e-01), SC_(8.5917067186634159636297999262881680727474209461119658335870527906879501356002165645327808755884914641e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8807119444979816800923969304385287292785209340565035630430040254664427368175755115143127657804319275e-01), SC_(6.1558410674616056493571795007635947841655775384258519636348871522168706473724532307349806008226940840e-01), SC_(7.6665429525726110361447413684552291171054174846338591438308890401356527577849589856356276150225732188e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.8533974060861189062248546305583049909685081062975650698710874051826667020351572955065423608667621888e-01), SC_(6.1906501421159166628343674250361648671913040974698965825105617076167069374238270072189557585460007272e-01), SC_(7.5496484350046113300800020039074081961933680785286101512645919124096025389484980045855949751906931482e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7518052347000925314010007943527768455040920946345973339627012081381376695222757183254277030896944957e-01), SC_(6.3173978506404235602086192410695037495356623570300207001965408561482576560706910009779017218552967902e-01), SC_(7.1202695591348996943901212719172676293237917080282599202090818283760895203386224684127468737115722039e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7403326959640178723563496098403563126044877288657909026716436291016997542128873110698916026557616324e-01), SC_(6.3314492618823376986676740088221455887438346847232176226658849048417517890369368618344349029048271542e-01), SC_(7.0723024179015572507350410631921738029759560477969903360400060435126461530726016656465837852310688792e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5750665664672851562500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6712800823285619471798123561258913583803638220534736201364708009370629428320353958750416444955694982e-01), SC_(6.4149405218185064504992339458407016741795699167416304441730489787216690117110750201301703730190120252e-01), SC_(6.7857602589593721337697403304549699145452424462317392210364305668406670401778150852638680470506706518e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6488833427429199218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6593441813020686107904272195284976164911143038148978940760933715399917785398101606027733051459971132e-01), SC_(6.4291870957652293482277601636810697919275457997668849096935959115861162055784408260876292546568984644e-01), SC_(6.7366024601538257589655742562219072544530334312218911862590121331700593411003613779831508617892420325e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6769475936889648437500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6547770865632652104311857431350648982519639693036504351701283181609474922881977308885338563907679349e-01), SC_(6.4346241347126103408603307544875846579869659656475523368458255827578551435308991733382243465986469958e-01), SC_(6.7178215521760534606784911003038819524570089099102635584446923804691272196126068898352982615576142014e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6528633729797841460176785222203390514942625072618331938529597075420681577693034777030027274670865291e-01), SC_(6.4369000454026378494764961458275300252507916799112249356864558832261907901572939091058344628185994802e-01), SC_(6.7099566282750678306967995163385198199449520575839393027024329721293501791261343629006364525136879702e-01) }},
+      {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9288129806518554687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6130656170513378346158650596006841065509926127276492299715158864622868192915634720105938405478654273e-01), SC_(6.4839210290125166440291833468322114687478245067783826919074500661090573579759551799996853065323027448e-01), SC_(6.5470204815482800802602415811048971704607358039770120289884409108362609917793951796905679822441221683e-01) }},
       {{ SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9646115303039550781250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6070308834386404159049681239553434730978977615881969147142722819631969635063229458010769940901615571e-01), SC_(6.4910000106617422443762696869434170692368988825415526998433303308325407487195203453870690819261137407e-01), SC_(6.5224167903128336698276201258993391810194122946207851950380395682119994293224476046299862066823494348e-01) }}
    }};
 //#undef SC_
diff --git a/test/jacobi_elliptic_small.ipp b/test/jacobi_elliptic_small.ipp
index 13549a684..1b0ca996e 100644
--- a/test/jacobi_elliptic_small.ipp
+++ b/test/jacobi_elliptic_small.ipp
@@ -1,1687 +1,1694 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
 #ifndef SC_
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 1681> jacobi_elliptic_small = {{
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914367592725655712600281923768045401283620998764707764693e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151635920379696565170086974190992e-01), SC_(9.9999999999999999999999999999999999999999999999628966995620346223342181461431515637620350243665215080e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914356038800613310054830865914687618301634103078917338168e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151826615763590211178195021758793e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742231100976423667721244640328945e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914027798723391089616386590188266692256822553895004737691e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696157244157188296862020758148130289e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911613561919090434443527881778962629e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304913052218556582079673621348947108779104417637686162896722e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696173345926391915144123663683144195e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975214334983463922773663246301371558079e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304912372618758507282714946015960583626600059283156291032012e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696184562594659391558357034445701976e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855251530901083881607676209352596350232e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304889783532888043627371778016267672955616082803704829236507e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696557391255574683748524224459833699e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495454636367587944076648284400103707184302e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304821439689287767962044790479566381944530155678406625631702e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973697685393682827041343608589118700995e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161708648652005740665368880880910156584491e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304762977332560523723670737117904598123506030905571007525820e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973698650304007112032323166148527367075e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219094542687145216261006406307420236809325e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690303831976744007277642905699914309078508034857277902993981434e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973714016295563039085806793646480974079e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135087765023210979692154823009643251966522036e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690302133731854710685114641012066105734375850645869948919458138e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973742045511601859311127502555051080985e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189602800079536313829981986427076949318817789e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690297085106157246959147019549187034633366860135865373130072792e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973825372139737312017993425357327472681e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814533399831245189911999724717703220387897201e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690242677885948711088664385488861032724509329344622403207481410e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133974723353190001720047690056131101093059e-01), SC_(9.9999999999999999999999999999999999999998868757284550027385876551628249984105649518984138605236580531e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690134933098417362621376030351507143097515536131758800073666674e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133976501660868597958778702500430601729980e-01), SC_(9.9999999999999999999999999999999999999996910332533889451002177040231472679603830330500099612602677035e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909689717461858586327957602950267806604551468156898254148882224748e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133983391946035930262518846860865434979203e-01), SC_(9.9999999999999999999999999999999999999989322160265823321349052149682027615133455037665915804501555188e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909686323523656956557466573268843129097061735969718419269903756412e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134039408264810361040874003831061763988570e-01), SC_(9.9999999999999999999999999999999999999927632191511183545177421364285740672490570631107123629541620207e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909663872080081406338583759571333756176566943414887198590991250826e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134409965165248396214212813572057652287157e-01), SC_(9.9999999999999999999999999999999999999519543189770621643635884806523323694404582563651057704462697028e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909588293831710191198186747356949388380517396812042654193369934302e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244135657370097707716573801601901386768273769e-01), SC_(9.9999999999999999999999999999999999998145794021824142620974495770659414222168637044587970657748003597e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909265858679866731016390766452234122292419645132917080994605064614e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244140979102308704385651739160793286510212057e-01), SC_(9.9999999999999999999999999999999999992285046636067702713907942013032905297195860994461375719475855459e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344908045794234673931872034147213497000375265822385091582975735928436e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244161116039055063020239008290949554874460617e-01), SC_(9.9999999999999999999999999999999999970108526902606423004774330258537078837146430522090471722713952519e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344903093459707187946270419675021577786501184313307591933565375527000e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244242853399339366916813650688688000362016475e-01), SC_(9.9999999999999999999999999999999999880092343898322941123574529398516994582299038041465074714265274086e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344900557430873575286480834184767300136835270193965664311004583807788e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244284710083558477870086857644172480108004954e-01), SC_(9.9999999999999999999999999999999999833996177671340856797365910449015966708782329210939364313955500541e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344828493076459684986213773022347093484446159289129769394585309247486e-12), SC_(9.9999999999999999999999863795557271494668646082344582907245474118849806364601873345118093854029707223e-01), SC_(9.9999999999999999999999999999999998524117356076599440004095602362538092572757468874215804799068642818e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344486247790091707702262795314936221015531815002316170628477073465482e-12), SC_(9.9999999999999999999999863795557271494668646082344582907251122813646614652970895342707489706828991315e-01), SC_(9.9999999999999999999999999999999992303290762261561334779801430374930423054200867021151405157838736656e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024343197792581537814943695196301355019723927496347050918189746703855313e-12), SC_(9.9999999999999999999999863795557271494668646082344582907272388527222151271310577616873634865441592576e-01), SC_(9.9999999999999999999999999999999968883665290214396116379872831911234710973570091992907537181511730001e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024338226614063923213889688236305211576366686595773701290696153140447922e-12), SC_(9.9999999999999999999999863795557271494668646082344582907354436904058707022213171582426154214436188544e-01), SC_(9.9999999999999999999999999999999878524964216011785539130673086897560712513367984413617815284173143395e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024336313257796690717232582958808272013242449790984161961450928911993045e-12), SC_(9.9999999999999999999999863795557271494668646082344582907386016493381483439646119915145634254466691917e-01), SC_(9.9999999999999999999999999999999843746815254611571572970309361929540121712190245822855953446615016498e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024283319260934630243189760434925456680697497307076585496917868114187467e-12), SC_(9.9999999999999999999999863795557271494668646082344582908260672555159766629352771353376223276775491667e-01), SC_(9.9999999999999999999999999999998880500634450812967602838998059802892239606075824273672160120376317752e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524023983889733496652467990049201795134733014294157024278163295335443966090e-12), SC_(9.9999999999999999999999863795557271494668646082344582913202701214193262835769764373707653151138993528e-01), SC_(9.9999999999999999999999999999993437915326623098964989354923292185637094772281066082197629864438805784e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524022897335215239222598815631537173159407561507879187519021188408054921633e-12), SC_(9.9999999999999999999999863795557271494668646082344582931136081448187790138596716838732538064810648220e-01), SC_(9.9999999999999999999999999999973688140787615310579357942740356815158976333437729811693880225910483396e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524021339383937035862678498638922734418890993093758754474568358080405367946e-12), SC_(9.9999999999999999999999863795557271494668646082344582956849777529325589257928675869855869325812371711e-01), SC_(9.9999999999999999999999999999945370015953325655384602961293939122003892110798898131567235383852001565e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182524015026830108588652855899753763576151678085674944079184942050235113453702e-12), SC_(9.9999999999999999999999863795557271494668646082344583061037304386841901606479684438673798033961401033e-01), SC_(9.9999999999999999999999999999830629786372277352409899163925956484160704110986924453742293611435143228e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523995485634359548956096361882563596380999728556777930386904991178041525430e-12), SC_(9.9999999999999999999999863795557271494668646082344583383561105729517943304035449934798536740518811098e-01), SC_(9.9999999999999999999999999999475438948010023448387710436479396482580506646689917525139610249394780772e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523793216176485233091742459375816037288445485874591232407130943066879293771e-12), SC_(9.9999999999999999999999863795557271494668646082344586721980887556457851073670867663081468527646209361e-01), SC_(9.9999999999999999999999999995798885105546853921792573713736563701186671673912571115618956789030604852e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523458323341630628484621076023185195053425260108584252015988632975994719535e-12), SC_(9.9999999999999999999999863795557271494668646082344592249324839629607601394040473557576571083535756996e-01), SC_(9.9999999999999999999999999989711700457219261248231444833255411605055285308821920288838369150097221268e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182517310184944314149146498437249380977482415838601451719317772802297376117288e-12), SC_(9.9999999999999999999999863795557271494668646082344693723205586196743462240184087474308021464026616215e-01), SC_(9.9999999999999999999999999877959970432339901821916749327376871033444575302441473720673604945118908285e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182504348062354925327611584118482790885258437668123244162088962153355919384633e-12), SC_(9.9999999999999999999999863795557271494668646082344907660628080155366713763448921227275905105640351462e-01), SC_(9.9999999999999999999999999642353754282257153990023661278314609748272732997602895291002872977885608653e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182430005016718771948553497626611825365005942155373206819718971373569621408606e-12), SC_(9.9999999999999999999999863795557271494668646082346134678769134422270319489394292040634431338761493726e-01), SC_(9.9999999999999999999999998291056267422668447488821537170572606639920698929026039039668396329689525110e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182110890399621044994729072497529990014250407938875832017055810317227762413708e-12), SC_(9.9999999999999999999999863795557271494668646082351401606171743818212453168064105338597686971870965626e-01), SC_(9.9999999999999999999999992490664631401038840595223368787427491772513053330858026131682087201079470725e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913180725783938699157943407471623932542265692330907017736648973684483053841462242e-12), SC_(9.9999999999999999999999863795557271494668646082374262530691308144010655408422754159519211235144184206e-01), SC_(9.9999999999999999999999967314256217397176060665540920624439249707100029834464479678568657082336199509e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913178288360850237273189329790300476295811668607508963248358075259152903621041766e-12), SC_(9.9999999999999999999999863795557271494668646082414491745426530529553613532617132200983279952081834503e-01), SC_(9.9999999999999999999999923010398799826598566579537817142954225505357951815619084852564506764228635383e-01) }}, 
-      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913161980955468855619053646604224228809082941366803177001947001331535300475487816e-12), SC_(9.9999999999999999999999863795557271494668646082683642438208352191229982656130866978272566227244051394e-01), SC_(9.9999999999999999999999626598599679973566780465171323631091118568244464679466445378789279157268571526e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111938858907485493371259134650336964818462808225321662810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468907740366080453322916977083731853e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742529732729030913526768316283907e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111916216466225310559360637309838772876606137663140057387e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468908208027760795899790911546313308e-01), SC_(9.9999999999999999999999999999999999999999999999090078035724674893085607548857313732865855991581695736e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111272958297207750493201776029281246532932962628938923136e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468921494015466805857927362867546446e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344444929662189951029162324313728702e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371109361095744827973217791933728255854418529965344572555408e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468960982021356094655309722569652271e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287629160975152566437551007217165825242e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371108029271412242471030677529740341245919536555741686136116e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468988489797489463684271849988462705e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516193597259190365744008535550129320277e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371063761020747112454358519115535427693451758176455512876503e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534469902815432874327230451479305689353e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362070986595001905902828533503356553750940e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370929826322492173928312681368315331713439460372156836940778e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534472669130483549867078162972791658434e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681274966261328996587764221747691079219719e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370815256557388935725591545685774094302332635674188222511394e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534475035478186474286933106806486423482e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377818497504610285304416048569159615162680e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053368990757431581117720570584620075429254089092563620266266525e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534512719061734477172419102303221879573e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270504152444118319908189915227860515521868138e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053365662675415280630271441036210793862881251485001873873869353e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534581457958312647250464675012075088372e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865789662072259584900206575014141851646785628e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053355768789971161340262259435245766273522435169128301026715729e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534785808321365170499222565295999963573e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327298588604323061941405918425259417590646487e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053249145951136693839787315177793823019658873638401178040602899e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747536988018560060087699189589713268676559e-01), SC_(9.9999999999999999999999999999999999999998228457407613936734825264218326722572912264156678273940123719e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053037996492072682209678812802679029284753994886432752792471804e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747541349143303395496162175696621864827328e-01), SC_(9.9999999999999999999999999999999999999995161535683041119249663352113741965058928217927693465112712484e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518052219870358226455681956458309766033134582695172800986321144811e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747558246890241996283056042530847709994912e-01), SC_(9.9999999999999999999999999999999999999983278347232280757584649041303551151461467052268515184865088460e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518045568706698338902533945091049812766513240487359792484352660949e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747695621404662681275710084024465601782220e-01), SC_(9.9999999999999999999999999999999999999886670956369799833973752666687742070412702559911241333905303795e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518001570196192164095899716419200946682629207045146258868031627271e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581748604375770830444120566399852472055034694e-01), SC_(9.9999999999999999999999999999999999999247597627371477649312211987845642890884162963290783037575690576e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517853458100691075398076637889238029335303938890163904512357755314e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581751663513726193306530580824067712917254446e-01), SC_(9.9999999999999999999999999999999999997096286393244262328792500983964469332580253825076590899930236247e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517221575951634346942714052573603045409642769928595313184157302023e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581764714538755283406216881679519636731796197e-01), SC_(9.9999999999999999999999999999999999987918270503919440552079168643215261844820225310973293946271706612e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958514830593023102984310635923576285762439101866652978612232275451639e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581814098396316337071582025349849825144072145e-01), SC_(9.9999999999999999999999999999999999953189517140774294225099580767473551914693901870139898106420023140e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958505125411171234271682669221642653832285247971004439881839689724358e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582014551236216452991440636092195497232991342e-01), SC_(9.9999999999999999999999999999999999812222861605073882109590681751804733739114917291490882326892845942e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958500155508416242521981343062800134488514716058531560401752775878397e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582117200639027352820570525496433066252278173e-01), SC_(9.9999999999999999999999999999999999740035592947768588907078486302539277060621941912645107086967456481e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958358929656094960234671400620194273699373232332682164941461714940810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493585034108698783548904191019832949206142103092e-01), SC_(9.9999999999999999999999999999999997688746252802470193579900534092482625340761356549614214110853144236e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761957688225218882342399235144686994566452932009911592948555947416017621e-12), SC_(9.9999999999999999999999786701856047066702691270533506493598886977323495738367962505354573868365895329e-01), SC_(9.9999999999999999999999999999999987946841071642770208689671059928857458144247350900383576459793531963e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761955163215642570285851431481834751897380002519390440970540253917569156e-12), SC_(9.9999999999999999999999786701856047066702691270533506493651039049079810429916381080395750162771687806e-01), SC_(9.9999999999999999999999999999999951271365990277798678611609612149117629203854723900789833994469958760e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761945421104873642759006868152055122926152216322551678507069440363252121e-12), SC_(9.9999999999999999999999786701856047066702691270533506493852254626496014191921916103606473113209234262e-01), SC_(9.9999999999999999999999999999999809768322161210790975803058995488526323574569948487119033662819716161e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761941671465099140139191530463092201593967440716534693535492040726628403e-12), SC_(9.9999999999999999999999786701856047066702691270533506493929700464489946927375423282985115451621235182e-01), SC_(9.9999999999999999999999999999999755305233623256572706138651695617276884316940000803942269629799882096e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761837818146275634580032994942107697904143998473456783635913697076136555e-12), SC_(9.9999999999999999999999786701856047066702691270533506496074708462172695276541168658300097875496931175e-01), SC_(9.9999999999999999999999999999998246847664843800262542459122056152709160600109741619870914666925586380e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244761251020546178957698380133865895074812337437531286328419881045476650550e-12), SC_(9.9999999999999999999999786701856047066702691270533506508194547861503777366504292611754891553556530806e-01), SC_(9.9999999999999999999999999999989723679688751051295101919089706968738371216789626979324884526777350830e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244759121679498410289656408194258757878939292173516345631984713692462053699e-12), SC_(9.9999999999999999999999786701856047066702691270533506552174399723726451289486859027323042243906273467e-01), SC_(9.9999999999999999999999999999958795244695950079979759227803013629800554093652529581453176902841526086e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244756068533474571192179421230491370424558943899155422215559749551050540368e-12), SC_(9.9999999999999999999999786701856047066702691270533506615234711261366779963643579515054313059189726250e-01), SC_(9.9999999999999999999999999999914448648165164995532856131945301787787374469593225281348349993855018190e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244743697704623094015139859649007391127832205274505160552977856746614659609e-12), SC_(9.9999999999999999999999786701856047066702691270533506870744377442368358268594184911136498881854522269e-01), SC_(9.9999999999999999999999999999734763775072188568856924153428533786570011100044823102305658732115709909e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244705402460775003467507619037606627315524738319797560921385979886818227641e-12), SC_(9.9999999999999999999999786701856047066702691270533507661702290563709882028001689431575396334309239578e-01), SC_(9.9999999999999999999999999999178529741482185411353322217167766351977331251439132411143543996956728490e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244309011251567723480826908802375864103070878383745348194715413340522057767e-12), SC_(9.9999999999999999999999786701856047066702691270533515848848581051901717141566929730844487986024486793e-01), SC_(9.9999999999999999999999999993420992798993754500425450879674709536840008304484179216540467558484676674e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458243652715549992468358708185483605485945663480821761920372820400494892170949e-12), SC_(9.9999999999999999999999786701856047066702691270533529404116189939412747597605529108522709093182050527e-01), SC_(9.9999999999999999999999999983888372853731616432309237004571058946521210740260578600318163943845095112e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458231604094669225050933307014306319933846902014912302557734796129379690384669e-12), SC_(9.9999999999999999999999786701856047066702691270533778258832082215747438060047705886419131171892517080e-01), SC_(9.9999999999999999999999999808883533655138538474429087092199309026899200088685614346051456918753551524e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458206201982550580442501077583674546890177282317465492533074355244710057869476e-12), SC_(9.9999999999999999999999786701856047066702691270534302919326997416374623195021620075202861044538682260e-01), SC_(9.9999999999999999999999999439920762677412847980253082401223105637037763990891117554381264545148296862e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480458060510536765532949181253394821760343634592690214377715431211581113541599548e-12), SC_(9.9999999999999999999999786701856047066702691270537312060680813813238626079890934715034528382594699249e-01), SC_(9.9999999999999999999999997323769188606239464554541194358966154085847491333180824039277721078995593831e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480457435135701254351485413099735427241500150814537351468632558950652230593180933e-12), SC_(9.9999999999999999999999786701856047066702691270550228682305595293457688600011974509323077084055760975e-01), SC_(9.9999999999999999999999988240271283698298361483065443381611314499556948991916556696606186618761994122e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480454720716872551096168077301749346087408531458444231399523478338292215455205917e-12), SC_(9.9999999999999999999999786701856047066702691270606292852065293922471543940012209214850403245548454079e-01), SC_(9.9999999999999999999999948813648491282085470433136477215347552583447865098485166452005925927508507609e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480449944053625717754355049429781504909699530126929877591829691293189783981799002e-12), SC_(9.9999999999999999999999786701856047066702691270704951045975373819196498316602002744070347123104716283e-01), SC_(9.9999999999999999999999879433161571632680273705880470644249815358050055124787445825775340002579221194e-01) }}, 
-      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480417986128756132238840444072611333983557404084017448395032307821488222547123762e-12), SC_(9.9999999999999999999999786701856047066702691271365016657851516596958154111777605111743304552137860023e-01), SC_(9.9999999999999999999999415247960769936611581849099218324496306963864084736069161795169748363189495798e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449921176599944508720491471711873940531965476747401600283514e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307112319146484824099086900130766145e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911712525703205172489638348678969365e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449920320145100043700907784742047221050639847113879555590550e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307171699130969720511337839999190697e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344594638691075332357550385404536416e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449895988776906738752390495330803944238117191783073524630692e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303308858648857685593032632621412220671e-01), SC_(9.9999999999999999999999999999999999999999999884465299612412640139612049565898598719505105091338051993e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449823672195575185938556931935494425470710246607031514664942e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303313872523792505630759766641075765734e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372837682257540919638063428661845902285e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449773295675282513426542853331393247928384203883117726214027e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303317365243826391947148148711612649558e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944329615109404539065073738330201190427e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783448098840288494581982647292622918300245077283319348971552085e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303433459087571565135954752631980114914e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856237102163105433165413632463103391635683e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783443032733686106224473358260455271683626251348576964048423652e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303784703911969237903689331852564176292e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154360506577226349428361946382168339523720e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783438699109532051757237928375506259680047006318240015707952498e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468304085164043281667912825853008764686996e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127379190505087707158350549386386474649426e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783369687067188006266053515492430443795991748684641341756610648e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468308869927688608690779369017528135759059e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037946502539328018929959017763993796279145613e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783243801702934026109912346385790254404968519064880222926328832e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468317597849568653799719784845108993566682e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239693852183857056161227584748210475789725848e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603782869563518021561748752675961869724157659073463455097096510745e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468343544643795311429445675486122791680420e-01), SC_(9.9999999999999999999999999999999999999997488793091883081043177926673101130833352569418997897988540531e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603778836533430803156078403860638626024652133257877188454916134205e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468623163896992180410305397866726782663040e-01), SC_(9.9999999999999999999999999999999999999980037922132410433165023863214869956408509163324723801955075920e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603770849763142055544965506992403445824402121339735883151552484990e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263469176905053219168023057043203788987340326e-01), SC_(9.9999999999999999999999999999999999999945479266561354968597990517051685593364404310775185544479339623e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603739903979396191894330308492086719358257235548161291347093583036e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263471322447425450323192803186052421832573221e-01), SC_(9.9999999999999999999999999999999999999811577245696126616622972603434532084579339497288807903787588047e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499603488322390980738823292005111959963241123458512729383099760958276e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263488765177667844733850569004184922595237450e-01), SC_(9.9999999999999999999999999999999999998722986845854788658326641917969905266950264697864225898673575346e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499601824069979359191397087956901173073409437545628617703959000997989e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263604151625674649358430703689798014108895406e-01), SC_(9.9999999999999999999999999999999999991521787387600908626051131763435666724169688057733399935714595456e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499596221700506114994595595999412105130435404578154589258798663572154e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263992576788483667675271176047557916902326723e-01), SC_(9.9999999999999999999999999999999999967280404449567108127940181240895259770771439339751426402209570165e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499572320632530627916279165429560880565712881873113627852304639025548e-12), SC_(9.9999999999999999999997596516066336334339544138801238497265649692811271070825131004312389047002071897e-01), SC_(9.9999999999999999999999999999999999863860780986881610005447014449314825708092929548028242763545908770e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499481881227669505983577701142211061639891422594680654909769817824217e-12), SC_(9.9999999999999999999997596516066336334339544138801238497271920064789645729608874233138425752377506218e-01), SC_(9.9999999999999999999999999999999999472530602497818077664277140257337688866713935863926197867544047191e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499114780793668873020056455730538901213529119081545597892591855127626e-12), SC_(9.9999999999999999999997596516066336334339544138801238497297371982326492172676472296816335410778621441e-01), SC_(9.9999999999999999999999999999999997884091596497284086106903865151310661218339369593493169675651520670e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792498926793233400013346793436901821548034268522820480790496538856612183e-12), SC_(9.9999999999999999999997596516066336334339544138801238497310405592311022230083487405995877106256864635e-01), SC_(9.9999999999999999999999999999999997070671764437325064537570464220094213433950153169336825825364863472e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792493584897278171770251899809448526620081457563231524456950243595237999e-12), SC_(9.9999999999999999999997596516066336334339544138801238497680771526944181432456951118463208634648887266e-01), SC_(9.9999999999999999999999999999999973956354494884892521051293738115790532916872967699741169390409965008e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792468215368531062932680577371413745108409863143111729420882831662152776e-12), SC_(9.9999999999999999999997596516066336334339544138801238499439699312954252063136968093318396074907774790e-01), SC_(9.9999999999999999999999999999999864182719561808099336804571543459674386806778832075457941263831472526e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792372706379058451302804516976320921162245507589267659137008612927613214e-12), SC_(9.9999999999999999999997596516066336334339544138801238506061557254098104978529648695076387320359049904e-01), SC_(9.9999999999999999999999999999999450916511596145219885686242917191702960738423502700810308148192619622e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792004209101424553108116212929283089237228287080719487982097870858325437e-12), SC_(9.9999999999999999999997596516066336334339544138801238531610321173222794926279051435577350328261716979e-01), SC_(9.9999999999999999999999999999997856433380590958761691827921641987163637848714672848147499001022366131e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457791862378231114698366429017921229674497030520188373848519044108784934841e-12), SC_(9.9999999999999999999997596516066336334339544138801238541443781667849617374343873910950128464644278283e-01), SC_(9.9999999999999999999999999999997242732971141734671683913531474800215993950788334442318757721342597102e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457787934105789195005412651166749628785063926832745336557651777992277091506e-12), SC_(9.9999999999999999999997596516066336334339544138801238813799946340305553651089316592350455788699854386e-01), SC_(9.9999999999999999999999999999980245147038210234460495491790619022137983576364211388377737127159921025e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457765738369845870821884503966811206729874475392007802098355202953448042462e-12), SC_(9.9999999999999999999997596516066336334339544138801240352681376532599087914691690779011099044306468278e-01), SC_(9.9999999999999999999999999999884204474040249680395196934524961794772911650273467266198511346848565877e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457685195621167675851898313964075958710411405079206626781559934400105418979e-12), SC_(9.9999999999999999999997596516066336334339544138801245936895416292714503361080455908492424034246328749e-01), SC_(9.9999999999999999999999999999535697003600369327022486627648779630001165263542076839087362882982025969e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457569709765515952058261162377200277430807703163196837441033827872951037475e-12), SC_(9.9999999999999999999997596516066336334339544138801253943795442770911633983040828680081802827365259434e-01), SC_(9.9999999999999999999999999999035991144472376583098681779643797470342560959837732795882332450679405792e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874457101780703532389270245278915844149645018779516329630950458134923948053624e-12), SC_(9.9999999999999999999997596516066336334339544138801286386393695539561309493213604576122607026338375585e-01), SC_(9.9999999999999999999999999997011267920923555724003858062927926698972361832794497495340987154504049437e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874455653255487687285632469722742379284518645436656397408506594701577942223073e-12), SC_(9.9999999999999999999997596516066336334339544138801386815978978102055368796014408224722903932727189050e-01), SC_(9.9999999999999999999999999990743517352097646585686794383861818837729961682167671565383141549694286789e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874440659679153410819209398176853628853546940640478743631013086579139538038004e-12), SC_(9.9999999999999999999997596516066336334339544138802426355116220742885423927622885060420125831684931579e-01), SC_(9.9999999999999999999999999925866499285782378454921467945824537542172122247690165578738203362815500199e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874415835163697820858809662018656994376394568373433987579070000232807272894203e-12), SC_(9.9999999999999999999997596516066336334339544138804147495877026153052879455622757232065967778758652442e-01), SC_(9.9999999999999999999999999818451130077435923837884860839906033843228384260406894583900364326928636375e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843873960093682296608611968550335447723487861706063611182751387200207824748424525e-12), SC_(9.9999999999999999999997596516066336334339544138835745101132714548461032571387158666740727139881716190e-01), SC_(9.9999999999999999999999997846463415922610832066593222234778599319664522171954160796180405904034918485e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843872999253738685285128989828248724874748636710181222936220872973415252805807158e-12), SC_(9.9999999999999999999997596516066336334339544138902362344660303037634262389754713138868208537241591098e-01), SC_(9.9999999999999999999999993688920946351604464518175468434185267020480001366138226814835218988809026542e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843867488445822440778434303420012299492269064493491516923860045104355874040328984e-12), SC_(9.9999999999999999999997596516066336334339544139284439334101873470555908824828038360280256056031344955e-01), SC_(9.9999999999999999999999969843723725135012135532611302119385683997206661341181678313661649657741259565e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843843833518276181054837192775357646956029167233157496204559299253899368291103418e-12), SC_(9.9999999999999999999997596516066336334339544140924489874729787213372848629376138593829189750497316308e-01), SC_(9.9999999999999999999999867489146834248908779346678547903526312625505153362156740461456710280388785631e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843741160086156556457267379602465679983183613143966357405591434036587484626541823e-12), SC_(9.9999999999999999999997596516066336334339544148043075105084432761665863013026516843571613561202477491e-01), SC_(9.9999999999999999999999423222484761932777951603898430167753884993548018385713430343664872819604119887e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843560481848720979023452807124058100558714595577255556065235301577822640764992046e-12), SC_(9.9999999999999999999997596516066336334339544160569912923819209218395267793456855717281060071500656868e-01), SC_(9.9999999999999999999998641430001570256021353714913216172488055480015311348693512528618809799414485386e-01) }}, 
-      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024842351666983791319128083148947975988152496030097260416635226499482846867768092825e-12), SC_(9.9999999999999999999997596516066336334339544244379828167479276481720307447815701874367075407225798003e-01), SC_(9.9999999999999999999993410903135769198460227575650367208936665439810640143049673025017654380487916132e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105962091672416282294316747308771701424136018110547055031726e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624906544511770568779913561016111111296e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975215755660018120344898039111872115823e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105961480051329731397176907953516705339820345479663002658732e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624907361114297280344527154911379626089e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287631366233257075649754141156361061345e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105944104263279919129476975521039127133037842556238110449523e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624930560302057626692944802733511615332e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372856275657721243195904776810541850156e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105892460739589795186415661216090109343934511225050481714107e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624999511868412973925763285624510104479e-01), SC_(9.9999999999999999999999999999999999999999998411149327878912344745083350779843700879425428035667683674e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105856485297011378997022351246146241993788224789206366239972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184625047544282525394741943156998095863941e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087129188601051322960041979280935789745e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780104660704539080169380856103801864381006176364584794119887051e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184626644084378659631368242179408725826471e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975423341453810358018215721439563932566501e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780101042839984094870959484194285690577811828307607022573872457e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184631474456322769103894650634589268222345e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838485947509863202388385148187531910325360e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780097948063965329222820489518054104172228928439058259658454729e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184635606429487366788442127223401976803518e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245792105841543659042676740680510360596059415e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780048664414516271096477467049001276401940295471834708039658105e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184701407222740950603678175607288893728880e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102758231550388503328390584697078757632070655e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541779958765754051610133717623515012393198821641502936155985462654e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184821434924364867905955942156622229742612e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987370603103444201329523419460616183907348649e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541779691510607134934937659849854005828223224076280773810591959574e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399185178259162521127171587975559241801856343e-01), SC_(9.9999999999999999999999999999999999999990687467161586313150643358524983712472114419844961890781987768e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541776811398176248068412284335430935297233874895310791983768896573e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399189023625419493504414377518540398607731970e-01), SC_(9.9999999999999999999999999999999999999925972843948451049619956629688939388055414187962078251341647779e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541771107796692053590542410611755363739528867552974421949229623605e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399196638757542577119265221350970925780622475e-01), SC_(9.9999999999999999999999999999999999999797815895265073924770364454282644086788303661847693596864183045e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541749008448429697813573515159323015477434956580800047114020885192e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399226144580717326000952563692637529851071280e-01), SC_(9.9999999999999999999999999999999999999301255073292639173899381376274735753083083175724973328257240774e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542541569346198332933179896534654029135347139743498183305940282368810e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399466019644886641702219840179217681530569345e-01), SC_(9.9999999999999999999999999999999999995264338077987705449428935553641277023744338179257802995085533160e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542540380851702833006349151849823375222381717176205112668786229194601e-11), SC_(9.9999999999999999999991086945887853345767574383752988357401052831527846897231186764177479860130034081e-01), SC_(9.9999999999999999999999999999999999968559487030391827248548234921078842764826357589746127877164151367e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542536380025124958306161907975077350488246795773877107540129888658048e-11), SC_(9.9999999999999999999991086945887853345767574383752988357406394513108596952335679755995506799916874685e-01), SC_(9.9999999999999999999999999999999999878663001826676218342500795648332479612407408024003618254929215036e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542519311527866325167160953957115243846127326059485263116955817900562e-11), SC_(9.9999999999999999999991086945887853345767574383752988357429183423260747739774489546660532710054731272e-01), SC_(9.9999999999999999999999999999999999495142776344803450875373943734272723799442422228902810140693796875e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542454725931292663523076429013496222450317168958703430551426740389972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357515414526979956989362561491360156102127893377e-01), SC_(9.9999999999999999999999999999999998043938128068955292934189943686661145295433809243786105154668394454e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542192568074672654144490566152849388104319255961353268330042467189230e-11), SC_(9.9999999999999999999991086945887853345767574383752988357865433146057395857294339816305083475097556543e-01), SC_(9.9999999999999999999999999999999992153387908019763240112462203088010156792553911056152969711541931435e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851542058320301292947075039637927002572019345601137082492539996297761082e-11), SC_(9.9999999999999999999991086945887853345767574383752988358044673321646318268919985310601768322552048825e-01), SC_(9.9999999999999999999999999999999989136910503075227594798607203130048108639933075350532391128786765516e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851538243505977463193297717199509491864735185054872269750732419766075826e-11), SC_(9.9999999999999999999991086945887853345767574383752988363138001665412651060043421496280958506670753721e-01), SC_(9.9999999999999999999999999999999903420023569361167539361186766887212928439452389215543614649851276689e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851520126335133175122252808910132600216083682881047971236465840558356853e-11), SC_(9.9999999999999999999991086945887853345767574383752988387327042582463466573473195448490641079780063468e-01), SC_(9.9999999999999999999999999999999496336649912634306267773728249425346880747177579347253333299880617908e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851451920390249874513171513220500231040474589527985465130408016972943409e-11), SC_(9.9999999999999999999991086945887853345767574383752988478391834417134869722301466797056971985347108630e-01), SC_(9.9999999999999999999999999999997963784664551597238970471338183473547684519934890048620907594289551787e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851188765004073881313451506555833583491352993743245835339980392137887890e-11), SC_(9.9999999999999999999991086945887853345767574383752988829742299589808170565301021562280795812051419224e-01), SC_(9.9999999999999999999999999999992050820475982578720482347830036618010964428497131549262802477293529736e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851087479160966112243711457686221474159686334755890492006874811281007730e-11), SC_(9.9999999999999999999991086945887853345767574383752988964973535432806613795978854470095657823502250037e-01), SC_(9.9999999999999999999999999999989774980441666403695868588663614384634610071885751879404628057535087509e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698848282177428221929950240255101170837050304055370951500100992578680497581e-11), SC_(9.9999999999999999999991086945887853345767574383752992710456700615659144017226685590127895503475675454e-01), SC_(9.9999999999999999999999999999926741314572659759248359793738098545553867518378792010269699006801429605e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698832431510901917749600327247501371585315281136807834016020393597606199573e-11), SC_(9.9999999999999999999991086945887853345767574383753013873386854700985802601718156093641002875855647270e-01), SC_(9.9999999999999999999999999999570585110069571112007279950473897540123580519801438001918056773178946807e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698774913424830346175296948045385938009975490331561752369409165084457771975e-11), SC_(9.9999999999999999999991086945887853345767574383753090668342833953273146166431703139069023925079650204e-01), SC_(9.9999999999999999999999999998278183734295414141447126916670882171044059662607992004461026722621779036e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698692441377446355601631029850029751553963783444916961960056387537570059984e-11), SC_(9.9999999999999999999991086945887853345767574383753200780442886995172299948797865421933943698830617252e-01), SC_(9.9999999999999999999999999996425079871114860464538459291971007775143724686973009304098698598099803446e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910698358278656354037792282677432799951491231957866427912559158299088865020632e-11), SC_(9.9999999999999999999991086945887853345767574383753646935960375175380842341652421926049143470135405118e-01), SC_(9.9999999999999999999999999988916617925167024222121354704470144899434033625354667513166000306262152112e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910697323841672154411224031084155746506647274180307681715129715743157652364309e-11), SC_(9.9999999999999999999991086945887853345767574383755028058805215173705967213802578933390795794662411060e-01), SC_(9.9999999999999999999999999965673358755039030003559587157621389982948345376986563134585881395239392340e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910686616461699796115636747031944647584795720537696539013719674806207866626024e-11), SC_(9.9999999999999999999991086945887853345767574383769323958230783730610311996900137243121743665918411031e-01), SC_(9.9999999999999999999999999725084118876765518031024208529656699806160284637234236891386698770472695867e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910668888501826404796020575576611209388990544476182971060968647065685774435503e-11), SC_(9.9999999999999999999991086945887853345767574383792993346262662642210895331364635780563945913049088999e-01), SC_(9.9999999999999999999999999326746112609826926204326193458099546054362350063305591243609867835236828502e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936910343429311721596400950183551345092487833633705916657805523685395914485519064e-11), SC_(9.9999999999999999999991086945887853345767574384227528392266131968323573287352370926052828479609362600e-01), SC_(9.9999999999999999999999992013847965644337993654785105983506111444225016679942530962686387293550683308e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936909657263573841807024025938054847515890655922011379569452200412328096496701682e-11), SC_(9.9999999999999999999991086945887853345767574385143658799828384533360547066740121798207029764459332032e-01), SC_(9.9999999999999999999999976596061940193940595654557899025502587418946367803785456531646694434309656337e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936905721823956342610472284719935213439417585848337745666968391830074067091919995e-11), SC_(9.9999999999999999999991086945887853345767574390398039340390738635140033846458702414619063094307320216e-01), SC_(9.9999999999999999999999888168787611155862696380426418116169668272087173639894945368463550111646951143e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936888829103246515352654776051207667767015933285089545555623863822720303150223263e-11), SC_(9.9999999999999999999991086945887853345767574412952262401059803053967510775616318432273676833758619676e-01), SC_(9.9999999999999999999999508598169444499990253546788746763385897243425787497149752940545894053887572432e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936815506806666897578270716446052505424386111340260273682415091627016124915793466e-11), SC_(9.9999999999999999999991086945887853345767574510848123037362385799393652137150979563643979396872834433e-01), SC_(9.9999999999999999999997861084431652466651683002238329372494811154446818895097461250499323338109729517e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936686478848438140894489591460110717703421384113994847597033270916267697275150460e-11), SC_(9.9999999999999999999991086945887853345767574683119091162770245654080247727945286235966528505843443457e-01), SC_(9.9999999999999999999994961893548967741359548764239694165528138749231530016520670604061027719926200555e-01) }}, 
-      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853935823226493798267668516878426794044224298897536252643864274254323502986653174412e-11), SC_(9.9999999999999999999991086945887853345767575835685720223826628835039125279198146957899333451998170222e-01), SC_(9.9999999999999999999975565063665084071039132765921683485150420681758929784278185998284297713712228484e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371247590138440529726223454421842032405514753895233112793282e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692183330599981881408781554011357133426e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855254781806549229348949653306382518023e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371246456657412680216989333514158435218329125530856584912497e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692185189487565356081421574206907788387e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516198658740154922341662018258905984793e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371214255141586169445284439963376055672148439291709758469509e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692237999368338156659493074711835273749e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944377210213199611290659870298186579087e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371118547266888522130089206648845451612434575397555702760357e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692394958484145984084931717210429722187e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087201658160040017320615438428196131263e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371051876116191151904318529690564062443079135322678190066254e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692504297918298176043578309556133436219e-01), SC_(9.9999999999999999999999999999999999999999996383191712258204224277224321796632798684687265319893939127e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331368835806669949551353432400232084338447374576342868360511383e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985696138610162193126572588216112005760187e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067699711205841969396266454299741962022249e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331362131033200593717463366140800672964878645829234472784328281e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985707134312645049959036761597704483491395e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995670893967239023324630444614656147540174699e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331356395668642618188477988820099286897812697986678897931700124e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985716540202731934514009601262308744550934e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842684684122355009437729126250587248769374879e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331265061208693378616686428152609263378966649455924189586187223e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985866327000544617223901328645508672806637e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828003652154796019947118973590218915377804913e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331098457361464350341243744524729255883523536919828103096979085e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986139554178912767267352818052747563910156e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676217853322785238027566978182404420576453630e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302330603169273322255435328312301828565301198812059416866473420598e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986951817335215448293849957664204569929539e-01), SC_(9.9999999999999999999999999999999999999985949589244296250396672423568347251281941012526661794291758373e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302325265627991196874510770047841452375734112746023469955004880744e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840995705284726240603831947492757425722919665e-01), SC_(9.9999999999999999999999999999999999999888310520064913104849248000309622735086815990283708457369963360e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302314695482169040442070291246176700077444545446815402533541152094e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841013040125223396248322183039544834852596434e-01), SC_(9.9999999999999999999999999999999999999694951978254302679751334265375826630436321444809193019693948329e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302273740072792168379735372167497244801601051970918260998362479825e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841080206226901542319972769136954923237371228e-01), SC_(9.9999999999999999999999999999999999998945759074995660686766707775996710591570728012271256671141680480e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936301940782697084537690116125169606754719455648265508382705550311928e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841626250065591536555423085999843141943771256e-01), SC_(9.9999999999999999999999999999999999992855005575931753341247367346751282102829100299117622184272220412e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936299738216448184228284595531265664383333396246332663621580645816123e-11), SC_(9.9999999999999999999986552308213411128718525192676839109845238417319620572065232642357121677875422722e-01), SC_(9.9999999999999999999999999999999999952563697840524905249392883225064826569017830189514037150979503553e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936292323722210730115888597568303758644260213484322514865737879093061e-11), SC_(9.9999999999999999999986552308213411128718525192676839109857398048523944419673610846234161081781123574e-01), SC_(9.9999999999999999999999999999999999816931151408462662428030955931175971314256129629315123955899280643e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936260691690153653481586193792690711914566096705548817543168133996367e-11), SC_(9.9999999999999999999986552308213411128718525192676839109909273986617527943335646090447642447121450106e-01), SC_(9.9999999999999999999999999999999999238289787706346708240472146204327462934319511883312224914798208235e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936140999040573142773271157909775008392239280644637782636943002722409e-11), SC_(9.9999999999999999999986552308213411128718525192676839110105567682472785548123049334381278365326617467e-01), SC_(9.9999999999999999999999999999999997048765009360917989172046096081548904785174800983408117527865093485e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497935655157457745791132895297318285555626775200725700557501403250351590e-11), SC_(9.9999999999999999999986552308213411128718525192676839110902338747593208888496674766598682199241006499e-01), SC_(9.9999999999999999999999999999999988161317136168716449975127071092307667806796003428373600644794286318e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497935406364034001929614629564184773978133392806129945548557127366036740e-11), SC_(9.9999999999999999999986552308213411128718525192676839111310355286806973039405318856692531487916123264e-01), SC_(9.9999999999999999999999999999999983610165767344164755453545532025149015659264045057475870577786821204e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497928336595257366154044177071859208766512751084807863076365580570506795e-11), SC_(9.9999999999999999999986552308213411128718525192676839122904643214024051083888074225999781520644579109e-01), SC_(9.9999999999999999999999999999999854283645150848750919510936519088202028895580126215880146486494935966e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497894761118737885643856411627244986660423559366417695853071347009913181e-11), SC_(9.9999999999999999999986552308213411128718525192676839177967793701615832608239698985549798989026781142e-01), SC_(9.9999999999999999999999999999999240091060712247694006356172463577283579901833875653733521887336091146e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497768359092693060833951959724395619931615339013009975265467857412214191e-11), SC_(9.9999999999999999999986552308213411128718525192676839385264740864954944351474103035797371574250761956e-01), SC_(9.9999999999999999999999999999996927832379597108993069801047019523803072729583747592141873171170283592e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497280668847595408749116941024632921565955883533974200395687895016649968e-11), SC_(9.9999999999999999999986552308213411128718525192676840185067577365636313077246547924320983176758483966e-01), SC_(9.9999999999999999999999999999988006567126124654935542276924249176344040316437026397164979358167116403e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497092961811201652131025925358525336358096724640095488997148592246531512e-11), SC_(9.9999999999999999999986552308213411128718525192676840492903589358868499596808236963593577204935850126e-01), SC_(9.9999999999999999999999999999984572862477641062903774759379850519330432176746529729901946180951412927e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302491894062751997492549923070317745621497836469572675346515581001777402796e-11), SC_(9.9999999999999999999986552308213411128718525192676849019000340380860972605424274967223186101928311837e-01), SC_(9.9999999999999999999999999999889469960585679490009187382052287459192536423634413789040093724111060452e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302462518964048888988896342429776711980088285306787545444571921364663538780e-11), SC_(9.9999999999999999999986552308213411128718525192676897193610149378202674642245031434039277542745158527e-01), SC_(9.9999999999999999999999999999352114436230477851610273878580820516331398719371720871759647322345815352e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302355924111853720083950764875413521774235820088286268368120577917732641957e-11), SC_(9.9999999999999999999986552308213411128718525192677072007164447549707286242050192399609411826426340996e-01), SC_(9.9999999999999999999999999997402186258156344454251246473879181182349955551655376934204761228303617291e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302203083565487305822095216008733679654432245565506796930548476948405972822e-11), SC_(9.9999999999999999999986552308213411128718525192677322662788063098940822306841526151918617822453628602e-01), SC_(9.9999999999999999999999999994606290565497140140226742001278030582454302918891720489728430282245718358e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248301583799644606351222607070462816865488033529299799312817512235785074288311e-11), SC_(9.9999999999999999999986552308213411128718525192678338276779728390922458460355496712883482293758668332e-01), SC_(9.9999999999999999999999999983277796340062728303855594109535617551100052467271277381353922240730564616e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248299666739029989091188670400795803018169869516594581671437432658556112651906e-11), SC_(9.9999999999999999999986552308213411128718525192681482220159214301157424901948815724597310710271399265e-01), SC_(9.9999999999999999999999999948209212496313734357558385087272215191727840173038308433273479465008427987e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248279823387772945796246299641737991688665436963932996312113526076985712338445e-11), SC_(9.9999999999999999999986552308213411128718525192714024943292593201891828686820981169729240062138165173e-01), SC_(9.9999999999999999999999999585216920029068800303428248597085582853376158142187331348888792667037801905e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248246969212825702107633877011692507624836267530427648869990347292637098039765e-11), SC_(9.9999999999999999999986552308213411128718525192767905172757575855128236392157072759523369906695439720e-01), SC_(9.9999999999999999999999998984219027750822352212838590247152289445299458126177886138695553722607983596e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891247643815028911920021635106594916944542561197168710446117282767206055045691123e-11), SC_(9.9999999999999999999986552308213411128718525193757066698932664448407059993520982132206164970695809272e-01), SC_(9.9999999999999999999999987950784347590015744873877691669275700816091585182623747007232474420073216830e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891246372184826897329643789840688129976891569298740258971050078369775387067472630e-11), SC_(9.9999999999999999999986552308213411128718525195842516331716595451941641176699611225357709828248148795e-01), SC_(9.9999999999999999999999964688989693019141889292636147081581768962250958441318548465566962261567129507e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891239078868358954624358445231868344795530714474144326345625573990812035374933614e-11), SC_(9.9999999999999999999986552308213411128718525207803418271409277706704325249838124448577973994364250812e-01), SC_(9.9999999999999999999999831273135178628833197142382302679494402693599423911872386403757205829447638057e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891207772592538203811317748885658240995330320400733096251900604919992033746530663e-11), SC_(9.9999999999999999999986552308213411128718525259145122259553581297337084142499570295799864602237547753e-01), SC_(9.9999999999999999999999258590795306595023391592338258384602311336509449189441252082339193530822761062e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891071888735818957735209343119777966921636801684798400083501721497003279053426365e-11), SC_(9.9999999999999999999986552308213411128718525481992093531131325239014341846760814772749584037684142549e-01), SC_(9.9999999999999999999996772882004443852159052514112724204070584136949938063663686248859325446303313445e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795890832768885423995670119521000163923321735605092785065798147847682279906852057683e-11), SC_(9.9999999999999999999986552308213411128718525874144154254049347629563951182925427718555299417796096531e-01), SC_(9.9999999999999999999992398688273509255745717690899327158204278623274886619116277767394080981453352693e-01) }}, 
-      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795889232954575965444009567813391242633961117172793285529833972540960692729049181066e-11), SC_(9.9999999999999999999986552308213411128718528497809555482491110677318160732054434196223692064776110234e-01), SC_(9.9999999999999999999963133457003355812163778098258675230100700621631375312868672036496332083695666915e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410907937194349056143358495375496145539487211138516077148504e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751445283111893288868275440610957811023e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495455125443615976257775629686798040804759e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410859587052570428253864087455238544128546929829548526530372e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751722337131419669896109339591801467854e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362071752135240405729596096907297709280236e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423409485988538396409322798483594702132575220568395519307387939e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330759593275572712828091270539722667398658e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856245613186009174077100963817292592547456e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423405403441766756234916468065055558143534088239592503940252234e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330782986919342488333625502506643173773061e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975453633589570871166709358874800230424151e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423402559495101960268155412138879820470570559594391074710200225e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330799283187064057944600979438399708506513e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067744080028183150555513650047848891865574e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423308030103533447325090615763868494088232407703791143390496197e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771331340951668975651876612526306839026846286e-01), SC_(9.9999999999999999999999999999999999999999460940358694452931393772531388406591893708228396090026309906e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746423022029067899017739706542389820467050624141903556475694219565e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771332979783192449110209297175694718016810778e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493887849005987761165351952618331861347636953e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746422777379459553696754605765180508034044137252046858593207293992e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771334381664446033917526956640978483166006754e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626236158890008293422049239493160991097591332e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746418881386514529781551107797485474022585395781869665702153308331e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771356706325052146630986533331375972558550540e-01), SC_(9.9999999999999999999999999999999999999976285440631493960737085320291738208193509804247227687528112418e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746411774677680001434760273358812240195196865337094848254772856728e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771397428899501350180372241521269329155746669e-01), SC_(9.9999999999999999999999999999999999999939078576029825069314380886509463246901349750568165375916314707e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746390647505107585622010141353157650403626783874721104732071085021e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771518490966066016680277383610665739783578269e-01), SC_(9.9999999999999999999999999999999999999828468184128193497364285476304028779129014844607298234243179465e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746162967578051669184060193898398822292431341095235062512294304979e-11), SC_(9.9999999999999999999835826366108082527372683086846903557772823133240852433950930348702650836729507022e-01), SC_(9.9999999999999999999999999999999999998636459841626632833215228738764440129414357164598883828484639651e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796745712083940332866016169346514241688965440469716982406207572164283e-11), SC_(9.9999999999999999999835826366108082527372683086846903557775406768356972997994402479645779105985479144e-01), SC_(9.9999999999999999999999999999999999996275878192607264490449877787862274498758551612125115653850535834e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796743965076446320872005875348428512077712563520547619110951499203228e-11), SC_(9.9999999999999999999835826366108082527372683086846903557785417399775073229832519388158145892808630365e-01), SC_(9.9999999999999999999999999999999999987129496540949369039688212965152263891769791399937899221713687499e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796729762336456709684110046573528668688069134895646351641364985105833e-11), SC_(9.9999999999999999999835826366108082527372683086846903557866801363868208481023743334817468462464047252e-01), SC_(9.9999999999999999999999999999999999912771669863329078829515320504472842462076771658482721752459148944e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796635808941742025775981181957599491137065184382462871618743978499516e-11), SC_(9.9999999999999999999835826366108082527372683086846903558405169291992007249131110513775047278881445902e-01), SC_(9.9999999999999999999999999999999999420882763562245365255276928739018857988704025899373562870383123546e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878796319533822185880633228779347167589391587550451346743875356711457656e-11), SC_(9.9999999999999999999835826366108082527372683086846903560217476142102414841105038542102245663169958746e-01), SC_(9.9999999999999999999999999999999997765038149100406689846982527094699649242559484660246796242090607065e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878794970227396115892777364510767287453800845569583172373100768922888195e-11), SC_(9.9999999999999999999835826366108082527372683086846903567949217046339213484205370752395435402714567106e-01), SC_(9.9999999999999999999999999999999990700803118528809715123984057054350426602702423785880312854593333912e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878789864578130810614286056179823119561527123024475637056829494808875562e-11), SC_(9.9999999999999999999835826366108082527372683086846903597205401189939966614799072845788013537019398942e-01), SC_(9.9999999999999999999999999999999963970398744162566277620114958155332191354664278821373108433115563256e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878769140358814830814427116134898805719618986988798057135754883460603252e-11), SC_(9.9999999999999999999835826366108082527372683086846903715958481363460249665623006748713226970075887385e-01), SC_(9.9999999999999999999999999999999855469651067741652744610241483134713262570384177140527376007261069761e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878758527744208984009514906691674495840920597222384513968767307244947974e-11), SC_(9.9999999999999999999835826366108082527372683086846903776770454732562497021903443013666957474991294451e-01), SC_(9.9999999999999999999999999999999799907769484669637109500859098550521010166819666251318633725177535737e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878456957347974844344552780316250690353439789906372562256905950107991900e-11), SC_(9.9999999999999999999835826366108082527372683086846905504816896237803208140528844441671849026912294295e-01), SC_(9.9999999999999999999999999999998221049093575521261163214872716091765257805344320158582114588242226966e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863877024750711855119004933483034915368334140430150992420847076554436021248e-11), SC_(9.9999999999999999999835826366108082527372683086846913711589218562676238313522954413139900392118132447e-01), SC_(9.9999999999999999999999999999990722793623643233859873954552918440865396466004108386451758865512254467e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863871632904064039397666005193185301048139516003323037994956820068715541265e-11), SC_(9.9999999999999999999835826366108082527372683086846944607729984534632154703967746946399500996641841338e-01), SC_(9.9999999999999999999999999999962494015317214132756710022031024351465363321401356546564108889903631350e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863850829827598558464845271625774590924489768598862059919348838706240257979e-11), SC_(9.9999999999999999999835826366108082527372683086847063812674194725412160512042533042146680321162816313e-01), SC_(9.9999999999999999999999999999853580414468856994936283169023168053728974969024856087548541795917300549e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863842822934144238415014532502488211131753239012581964582472490455517572188e-11), SC_(9.9999999999999999999835826366108082527372683086847109693450007039752361084688038508879002606882869618e-01), SC_(9.9999999999999999999999999999811660672493857874861049763862966004637902038318626796609201694498317973e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863621056975624225149614726042593685222866690752533450154599926883138559169e-11), SC_(9.9999999999999999999835826366108082527372683086848380447742381194929269796921581623202099719205998205e-01), SC_(9.9999999999999999999999999998650614654705081483794042866491404789148175503289147266669964657635848030e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660862368023045492088493632684482976508901080905222537128004277487015055833775e-11), SC_(9.9999999999999999999835826366108082527372683086855560531898814847863902968596975387816457339689680830e-01), SC_(9.9999999999999999999999999992090410083890187843257948148951519911682012989243661865470698722740997567e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660857821077759353100601240385378429753640676913031981855758366980184568766813e-11), SC_(9.9999999999999999999835826366108082527372683086881615253182965904973713693359160225741079285782423104e-01), SC_(9.9999999999999999999999999968285076060550001363226100937756125381382481915833401310531901402435113742e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660851301460840524335330602902655032928395966219237797740540810809557260883105e-11), SC_(9.9999999999999999999835826366108082527372683086918973697371275144707187227109513455986632612468139940e-01), SC_(9.9999999999999999999999999934151905615315261118738053413734637676484540933040071776897955404687091951e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660824885080998131285018829456226490781863272435341880985550773149772082563623e-11), SC_(9.9999999999999999999835826366108082527372683087070343764705922757797550144903808658849462111795094521e-01), SC_(9.9999999999999999999999999795850099399920463196937588498215060414191071638923216700052034118664876860e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660743110309089664554051290332978897836125302565303352049737729206520828524108e-11), SC_(9.9999999999999999999835826366108082527372683087538926242846830566556479291247711374750657485073558572e-01), SC_(9.9999999999999999999999999367721842414335583175999455018325425348693710996229262937640590871641570401e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434659896665751952763491589253628044760277675118046298697273624260974890969740118e-11), SC_(9.9999999999999999999835826366108082527372683092389188480643747825605857335047876005228194846867025258e-01), SC_(9.9999999999999999999999994936198226700816923076563675203174614312810029348537048422521023029299997146e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434658495227194368030482818903640480892108122353220561179835180416021636779122600e-11), SC_(9.9999999999999999999835826366108082527372683100419654808453605361094714839557545685890517786437268178e-01), SC_(9.9999999999999999999999987599027691969895601805028118312034717887357233050577182368542521473402030823e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434632766882749174684712780115138272799371789208152762037413626595987064384520232e-11), SC_(9.9999999999999999999835826366108082527372683247847169642565037269466038962269409144765722297110631728e-01), SC_(9.9999999999999999999999852899400834252956149813238802402629935897085461192080966356494518934537279687e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434578523804085529198720788895589075002009119029166019687595317763129254935604932e-11), SC_(9.9999999999999999999835826366108082527372683558668656869135482563441202397320453300029812982462707249e-01), SC_(9.9999999999999999999999568912124809896759414320174711536592270048808091340950697101848213974115797479e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159434267417683561869240590309037752976047846710867343177507023737678392436722060891e-11), SC_(9.9999999999999999999835826366108082527372685341356318571888403526923913673562114935780743080419580398e-01), SC_(9.9999999999999999999997940129579669573727009759026368793507774538566471083014708917647329997282010824e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159432932006823297255257348774274139464563220213838924185342488675250292965541699437e-11), SC_(9.9999999999999999999835826366108082527372692993473415755573208150143395193017820451099540868389755044e-01), SC_(9.9999999999999999999990948644178711645653625839887211661334743029881081715273173310819350380863088962e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159427135700068814377040213555499976694115270372897088905138815490188482804899696982e-11), SC_(9.9999999999999999999835826366108082527372726207235064893937639622964804659584591451473188144714110958e-01), SC_(9.9999999999999999999960602332598310978413909555566363051822421932836975568635044654928472029836499768e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159416935724608602520627081089519241733036935972976790945680503721674239433123538530e-11), SC_(9.9999999999999999999835826366108082527372784654720353784839955521839518146344959405388943450460503069e-01), SC_(9.9999999999999999999907200805291524266338915777985381357284230595153931771635737382921556431200365249e-01) }}, 
-      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159348693516065815628891852979624681265466716857587853638799652527661943209947984098e-11), SC_(9.9999999999999999999835826366108082527373175693453284532288193942801300591666830996975802932424992344e-01), SC_(9.9999999999999999999549921694455567826997380012458061044321175692384716032138596587603055574762991812e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006083040885808079399998857879998610139848504699487446584614e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935653993142319899331634129835752087383294e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161715632525718785218207145644173748711594e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006047540019467434418784846419018924252935996176340338746778e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935657946985026280705701610639130619732558e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681285901749626740356100110136656994295998e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945005038981709945467174997722742999410689813434966081023819532e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935770273283708695061844419093706355767190e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154483294429921108482337682175493892881654e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814945002041390763200935701651710789666147429514349074658432754148e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936104124378715109938499619726846089139392e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838936494799531661250530432984424963007248e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944999953236174345666570806119186963172572867879096285608753782e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936336688697335403167523443478066929130871e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995671568693935632427761454699786337062637925e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944930545470821738964244669280970471835293481505335404627883251e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174944066848974901408101978191550505177065872e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493894040019836692896825958936125182114983631e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944720550542868250275326916336019741321242631026035967636340062e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174967454642002233447363279873727554473071920e-01), SC_(9.9999999999999999999999999999999999999992307070531862290573462195130303788994505043849907539851496377e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944540917707748053873742020547006350824374175542267053789346417e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174987460913628158303914700382114196697907120e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533296016791847579420061845471001586996730665e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814941680303039053799975698889390156843963230251022389451782794305e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175306056531409886454897324817869961236575203e-01), SC_(9.9999999999999999999999999999999999999910413509034437120196750610856024038459948143581355167239051508e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814936462235187017162664043560869765441487220230363349884789296218e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175887209095975817804333747961538698488840453e-01), SC_(9.9999999999999999999999999999999999999769857136567276362665826724901805006855358369950734520875490800e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814920949707155907855099174053193847941546962440000609680207656944e-10), SC_(9.9999999999999999999379801262975418925815160757789947731177614887942593616493138664357735661557177453e-01), SC_(9.9999999999999999999999999999999999999352004258897842265227095859761759631837047339457218719478702081e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814753776781461763837364216064970037856474331279702313347142988117e-10), SC_(9.9999999999999999999379801262975418925815160757789947731196233460419611598488677555771366333701841595e-01), SC_(9.9999999999999999999999999999999999994848954341461445590896939430474741794777644857000277415567004187e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814422717571105643242249014286300969089236958690822257453669448519e-10), SC_(9.9999999999999999999379801262975418925815160757789947731233104561865051515809605020981545465756629426e-01), SC_(9.9999999999999999999999999999999999985931385042063171960361094274918352996744262529529150154016448826e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938813139985457826926256050492254597749994300385338421988655878996242e-10), SC_(9.9999999999999999999379801262975418925815160757789947731375966456041464970245511610216062894520969160e-01), SC_(9.9999999999999999999999999999999999951379099061492582922820839816776824359757264092021517711861345280e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938802711689790139867726389123501719930141666421274662599150900539653e-10), SC_(9.9999999999999999999379801262975418925815160757789947732537398415758644536923231299801413772503242282e-01), SC_(9.9999999999999999999999999999999999670477537098666346357452831297863178258783685004074533254286730241e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938733726847443923507586377681385668293512231091962619229513358809128e-10), SC_(9.9999999999999999999379801262975418925815160757789947740220456433111273573361537347330143590487574587e-01), SC_(9.9999999999999999999999999999999997812268814952852642426853604390040168248282502957536879464784073679e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490938501503314415994986414220380696847770995225462479025034729593704285e-10), SC_(9.9999999999999999999379801262975418925815160757789947766083918848431808077656996927130121665563928700e-01), SC_(9.9999999999999999999999999999999991556984612166224635143501521633152498303723650242482358364634621342e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490937510781357409080338674988812866256452962372476354858895356170647836e-10), SC_(9.9999999999999999999379801262975418925815160757789947876423727071052879768195658062679390110245354464e-01), SC_(9.9999999999999999999999999999999964870423925511397691189796709756793970973650968946411246321160180247e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490933761982171262025660389107617314593114770271032745947388928993398277e-10), SC_(9.9999999999999999999379801262975418925815160757789948293939237188789164744983173718738372007526730495e-01), SC_(9.9999999999999999999999999999999863890975276330644154618810351173304745041733304661631336601325009538e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490918545320691356624354187222592595799240553967971700188599109672947987e-10), SC_(9.9999999999999999999379801262975418925815160757789949988666499067359685281029901071037794636844840748e-01), SC_(9.9999999999999999999999999999999454007700599958307559059763600698158903544346730569205180299557413125e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490910753057860527010467391424561091058071494365181623660344303470594290e-10), SC_(9.9999999999999999999379801262975418925815160757789950856515223215498365383378098794073269325300508094e-01), SC_(9.9999999999999999999999999999999244111580451843059277280785733304917426123606903974726527655514563497e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490689326399423386835544711156617032095114804259608774069311751729254427e-10), SC_(9.9999999999999999999379801262975418925815160757789975517495889418039163593591767665011244107133352978e-01), SC_(9.9999999999999999999999999999993279657157862832815782565516873648632138151971738872154961945759936143e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949489637735349414390749793843269684715961082647635716838296848098379083171e-10), SC_(9.9999999999999999999379801262975418925815160757790092636485698793502868570667768790868114302805896408e-01), SC_(9.9999999999999999999999999999964953497456718468629903495517866348538525966806958860531330633949800852e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949485678797068534902565450482682903093152772439605571591511945734523293019e-10), SC_(9.9999999999999999999379801262975418925815160757790533555845149698534332201389794299291640519808868016e-01), SC_(9.9999999999999999999999999999858313641601909734132793462294359615147084346842388659846373583510436120e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949470404235093998864289642165052806994826317485443774026830419718418801427e-10), SC_(9.9999999999999999999379801262975418925815160757792234731666513960149522054459159664032573182389636198e-01), SC_(9.9999999999999999999999999999446870731497232217541510112353116236089489656354008502067768820385476208e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949464525210878784495762672297037011906299387432961878781001169036319272507e-10), SC_(9.9999999999999999999379801262975418925815160757792889497011982498404273763349101709709317868991935928e-01), SC_(9.9999999999999999999999999999288510522169059925311780940384660932103854475899050461336570108409084184e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949301694589029314675366007515410062131235839253555059254625166948143083684e-10), SC_(9.9999999999999999999379801262975418925815160757811024453505649101968414103711925507010593836969513483e-01), SC_(9.9999999999999999999999999994902426978851273566033582519219675684223416812566238102539056189658849047e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678948381660263637178171242956545683704613764234594312258315475802211264305145e-10), SC_(9.9999999999999999999379801262975418925815160757913491558735344107252409978065797587873220729535345663e-01), SC_(9.9999999999999999999999999970119942160851602768906585944007502358480343319003594542865866832503909298e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678945043086871225776440978727301076068384510002208844214812900982662900946145e-10), SC_(9.9999999999999999999379801262975418925815160758285318936992641028273324780656344560710180109708090353e-01), SC_(9.9999999999999999999999999880190531781571877397310573965332443683085042189120263232056884252514364965e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678940256088523066724850725210463906749411159641241486974921387461918169228847e-10), SC_(9.9999999999999999999379801262975418925815160758818461940397568201312140437619416880549045617049338931e-01), SC_(9.9999999999999999999999999751245653734247714041691831267436412073291238982990912241380119718429413223e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678920859984696065338725063215561779181323591945127056016828400476066428803627e-10), SC_(9.9999999999999999999379801262975418925815160760978666790407208722325665348902912898561875584633673487e-01), SC_(9.9999999999999999999999999228782920165986057070319388795101792500790817322852807373716844304589415490e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678860817239405865434709938916387078392445116466305475958372018736907981230283e-10), SC_(9.9999999999999999999379801262975418925815160767665815443592960935423061479923726339405477959086134144e-01), SC_(9.9999999999999999999999997611442803044614243372301023640647932228512051487013547370692932159359032870e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678239319266860802870145571550096734160788291266498088629129943633093214365969e-10), SC_(9.9999999999999999999379801262975418925815160836883991760736399512825692111433004792380099637386951407e-01), SC_(9.9999999999999999999999980870476032646297807434660881652102876591095094967343238681312403092891547860e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890677210319535169554814961880941241687558016661984703746382265315939670130640751e-10), SC_(9.9999999999999999999379801262975418925815160951486915671857923065566363427592422501042752567133378635e-01), SC_(9.9999999999999999999999953152846891478118623036348703209477086290605277055724464665531841610153804013e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890658319402493047798533979977400833652787104722188450692268471472969908121042187e-10), SC_(9.9999999999999999999379801262975418925815163055427530730428477773832542701758842384389017852955149450e-01), SC_(9.9999999999999999999999444298066288664046631889229517811920967292984165959644762576836068577256757393e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890618491674699406196811385524033499340855302623192308827380024000958205180167105e-10), SC_(9.9999999999999999999379801262975418925815167491166352921988958031143393557368990738802579604376241953e-01), SC_(9.9999999999999999999998371479333182532237187687882386710464509274584523019221009102090960842025869647e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350890390063455129033939169827198208504489891828768842425935664990712549484393420052e-10), SC_(9.9999999999999999999379801262975418925815192931932817991601323038634679164486300005841949685220881529e-01), SC_(9.9999999999999999999992218427509716478917229034977746322107453316586708328238078505811352428735615197e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350889409544252576135578933283072649756761144381018355343725379073730147411093840373e-10), SC_(9.9999999999999999999379801262975418925815302135428312468713123084324188639466742591204719759303354659e-01), SC_(9.9999999999999999999965806693098973333583966879056761476788772430503302066984071165252334783779069073e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350885153633022730845456567597715646094018479828341658277899928175615760062176064497e-10), SC_(9.9999999999999999999379801262975418925815776129595487620154848397033796140954030948183678091519610546e-01), SC_(9.9999999999999999999851167431791585730709706659090167973661845136694182232664966444022251106325796139e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350877664348562123499104154565886334772979871709320793682701294748822280699810285022e-10), SC_(9.9999999999999999999379801262975418925816610234669331565606000475475982556807009344632527425276386589e-01), SC_(9.9999999999999999999649432481996560662952739715697239834176051644372680428340112050914637328208215105e-01) }}, 
-      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350827557824875800396771895327484232683073915737780868393845958564034096200506580751e-10), SC_(9.9999999999999999999379801262975418925822190755192924366129145993702488286736073675202418655828042410e-01), SC_(9.9999999999999999998299739184401626722611510186405905968610071302543874737180200657276317852580481734e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092168007583200158710292479880897766044575804464717451491164e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221848812590242489875208237999574340465020e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219113076430151945299005744136997935161540e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092094198230650495423520155103263718495648399001331464033882e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221859304373585593146664605120571480223820e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377847519401401056815873058977777040774243e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717089997318815931207772693870701744660390605778082706008935630e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028222157369642496400324656873649083242048299e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127705505642720277271708665874666273057049e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717083765069583899469526890246696164329720160375554891113986921e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223043265622124486626356567490496794816291e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245793308129489853698768777709442106548791367e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717079423616709253492777846399096831520025302681430612067611021e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223660390436008066318137221870838616211769e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842686489876286485737682361783434125895563378e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280716935118906693498457157732436971662210065179310077784722464615e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028244172882424823829683570803838370255350812e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626254870787439844186013836730320006249364181e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716498521401656989216184988405803773964791393487916285632706275e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028306233939360668623248130865044195989750334e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533328606548966371157622101804889997198989710e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716125049297352245914338082228073254838851363764796203581267200e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028359321905420548507653579024534631431971314e-01), SC_(9.9999999999999999999999999999999999999979586302428468363519600640923364597659234099492503330669177846e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280710177585520992008928783997306635831705032362614146761285280505e-10), SC_(9.9999999999999999998989710497641105931290474652480502287029204736466407793979487730010311306989853585e-01), SC_(9.9999999999999999999999999999999999999854065663193875774579612709516583102709747531558516852992088904e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280699328773944861917036417777999445531370915233967462779739107489e-10), SC_(9.9999999999999999998989710497641105931290474652480502287030746863265451594853211790088849402344292978e-01), SC_(9.9999999999999999999999999999999999999625102559730491839237046477992666410284955436590490525973163160e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280667076894810470090808640505051517408805446749413585251638502422e-10), SC_(9.9999999999999999998989710497641105931290474652480502287035331373447387011174668175994682589608086110e-01), SC_(9.9999999999999999999999999999999999998944429816239960114552480648988171049817196129365050792652058442e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280319510013176629776172076365922991986358055738150822545407017314e-10), SC_(9.9999999999999999998989710497641105931290474652480502287084736987957914345426487265309953331393997618e-01), SC_(9.9999999999999999999999999999999999991609064894328219636552995231466021863574039554549104729959085276e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606279631209459113472141328320619554348307366310725414361720561586791e-10), SC_(9.9999999999999999998989710497641105931290474652480502287182576896298927614959717197792098630128043873e-01), SC_(9.9999999999999999999999999999999999977082549260061527899895556788089987956251985938460757394009139333e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606276964299140156919642707939871999139100343032208853030303942357478e-10), SC_(9.9999999999999999998989710497641105931290474652480502287561670389134426497166519622511383717769518950e-01), SC_(9.9999999999999999999999999999999999920797668745560722410694068378465514806563473128353910247247889778e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606255282976097423074208969575161720677903898540791503288573436503320e-10), SC_(9.9999999999999999998989710497641105931290474652480502290643606974381357068239938089420484180860423686e-01), SC_(9.9999999999999999999999999999999999463215474030430395311444122056935111525476935952053336049609715441e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606111857559363710832193306089539830995309078884256150063562434472907e-10), SC_(9.9999999999999999998989710497641105931290474652480502311031109997821332507348913742720168919065320069e-01), SC_(9.9999999999999999999999999999999996436236131598708894796186224706066558007473838216473367385483932626e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276605629044873748688532206814855432019638350213082888027620192802571539e-10), SC_(9.9999999999999999998989710497641105931290474652480502379661519529814391745720350564284136480598973871e-01), SC_(9.9999999999999999999999999999999986246521791538258729638254986546889236476473330007508325544538996804e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276603569248769007003880614193413630062602570900587541994472137082372032e-10), SC_(9.9999999999999999998989710497641105931290474652480502672455504511279943113996383366430337188166816401e-01), SC_(9.9999999999999999999999999999999942774727177544473548174521984567189189975954959568492852591404916641e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276595775173038200719219311392348145738886674934572417492119945172792484e-10), SC_(9.9999999999999999998989710497641105931290474652480503780360547741900737984970521462779070413328434428e-01), SC_(9.9999999999999999999999999999999778281523896137433618593024222717980568593827219497802737090408929613e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276564138425894558653754233353920544380044457642240112829532804465173081e-10), SC_(9.9999999999999999998989710497641105931290474652480508277431518365772536660799607137188224913218166655e-01), SC_(9.9999999999999999999999999999999110591080692907326214171668989685482312494824540681928928373115296644e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276547937641696178129924965716439835063111631083664242414211406295268968e-10), SC_(9.9999999999999999998989710497641105931290474652480510580325554503133030956082559368280548080723271341e-01), SC_(9.9999999999999999999999999999998768675120352766660295675698596357243501613765196001567276123118507281e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276087572586385704625364331215934469494499123958053761342847156965699304e-10), SC_(9.9999999999999999998989710497641105931290474652480576019870167813476160349741383174450472021813078966e-01), SC_(9.9999999999999999999999999999989052715814552169216569906810537437262234167525390218513682182337733751e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455273901224405374682159029987236164782049381232498437833249539252195372335e-10), SC_(9.9999999999999999998989710497641105931290474652480886802862232688681691857817905903505215847669868735e-01), SC_(9.9999999999999999999999999999942910052052446728185270821965337229865157528948662843733980084916901670e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455265670251434406807530094208377169555641578466241468082770659877340624462e-10), SC_(9.9999999999999999998989710497641105931290474652482056811568869527370422921262456134705826730141701276e-01), SC_(9.9999999999999999999999999999769196175400503725686803044573496760191836013467085696736445693818614609e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455233913124185671370775982219140630069109777413651993498423188680546722517e-10), SC_(9.9999999999999999998989710497641105931290474652486570994218946349686920234882253691999195837060275812e-01), SC_(9.9999999999999999999999999999098965121895029017006853256633562880657477867420646385641871461283145245e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455221690127518912244807433441228986588351600124626688787093950957959369356e-10), SC_(9.9999999999999999998989710497641105931290474652488308457404859301217536270821109232572378458927550678e-01), SC_(9.9999999999999999999999999998840999976975250795707825504181164350176325112860316982758879361242240914e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885454883151268814821459626941583585650300796273087255672954728061723462274823e-10), SC_(9.9999999999999999998989710497641105931290474652536430764890958162605916435334667229388309440770678639e-01), SC_(9.9999999999999999999999999991696170592862149004465013172056144831380115777125064311337818780273520746e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885452970320826057066134321265167816693501321287788822326658076900279541677514e-10), SC_(9.9999999999999999998989710497641105931290474652808334011352889449543484469012137086271790276975948647e-01), SC_(9.9999999999999999999999999951326071849817797298930298552668164708045361225090728650043144692742330681e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885446029139780813267958641917661373057439008671041032081447702252590541289813e-10), SC_(9.9999999999999999998989710497641105931290474653795002572399429361306092061455003918431428129028203304e-01), SC_(9.9999999999999999999999999804833127192450133372714809456376500852417687980679503179866854323193993676e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885436076558755222780669098701628927404430877005413039201295536597124113805507e-10), SC_(9.9999999999999999998989710497641105931290474655209732822944789377606060817699967998885954053950429390e-01), SC_(9.9999999999999999999999999594784881529872781427073564149254483633308807573267103098044412832782431938e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885395750391733829212812808914853316962554848133420426902449056712012766444686e-10), SC_(9.9999999999999999998989710497641105931290474660941979385622267099525378932911674176635866051078589406e-01), SC_(9.9999999999999999999999998743705084705284805842846930424215782385703914144627975722551034726311003810e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885270916363385058387134164529620455066204170033020789560654445414642479712689e-10), SC_(9.9999999999999999998989710497641105931290474678686770987754946169423115451318525155952407912565460427e-01), SC_(9.9999999999999999999999996109095169324459648571749443279199257787310443551412693799114685035042103483e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569883978768658472286785008453975362014146063086476148708289654514050500525032610e-10), SC_(9.9999999999999999998989710497641105931290474862361783691748434117239784697879676060608802398879241078e-01), SC_(9.9999999999999999999999968838444686200120023491898565875741849623015846849904822252685446214355669626e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569881839389770049126167544646076219613503742747114662612588635432513484171057318e-10), SC_(9.9999999999999999998989710497641105931290475166468228346468624286221697301193399317933104154633979244e-01), SC_(9.9999999999999999999999923687063233952321126687963890581690859665411369667313923314068467607115496762e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569842563549497045948843490357979636390429539370434650279085262174168754366535621e-10), SC_(9.9999999999999999998989710497641105931290480749413919211483986396040309589548752034748305240282503082e-01), SC_(9.9999999999999999999999094774309340701994681485034382635983487986687849848310557267402000712834921153e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569759758280077260057953133837309476767651861118672346216062261510971566398440499e-10), SC_(9.9999999999999999998989710497641105931290492519940504377303835274177428163818189380126343135433035651e-01), SC_(9.9999999999999999999997347177225878509640255439600092080532287262522028425822573371596826568761414113e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010569284836377361373125304065982166109927966396569237246892845857520103458114426718e-10), SC_(9.9999999999999999998989710497641105931290560028698352330895588385537563354825831358417019564189291265e-01), SC_(9.9999999999999999999987323997084394886799867798507223339671689606711723240113348193767954409571403190e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010567246252676093120269505815643285666186671392419504045553027029948055103136067975e-10), SC_(9.9999999999999999998989710497641105931290849807402292278179649004724999418573090525602089685976791800e-01), SC_(9.9999999999999999999944299888163632296211375605586204921151481211382012749850613152443123799117835408e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010558397847418329626945512550424343460267490344027571635183416823736975943078613016e-10), SC_(9.9999999999999999998989710497641105931292107582300588062483115407184506630692969114225793002934925145e-01), SC_(9.9999999999999999999757555163702122379870786438031296329530061090668019762179903883725147698409410858e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010542826981293724523667205634130227785097397949987523265193239109565583348728672477e-10), SC_(9.9999999999999999998989710497641105931294320935327007044074507369511389709478990606328849225281964855e-01), SC_(9.9999999999999999999428933562480231335039989597248287322607857494873785499782017897184737722043805424e-01) }}, 
-      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010438651211713486033926894932748691957197365773334744376621408473931493714167204206e-10), SC_(9.9999999999999999998989710497641105931309129215934826802222775786719912069970416159735107157650408239e-01), SC_(9.9999999999999999997230314170725042867096513266938461288399716754751844839536309127270122471818874966e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503871364272867307538378152592437784819613553517473916586286948e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748315815446076260679344320412837429950063769e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135088712317950386439514187919850657481263087e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503869953473960935048422654416190502275278155075940130203419101e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748316351638827590943430886995083826141049601e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270505635905661905866762034046070148021612534e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503829873523617373156763653476961451604139647887506490829142812e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748331584553136514221291874892671985102625350e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037963213396072397378796564273240914459308402e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503710749725655927994729703534326504490650191100171159783136567e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748376859125358923828332198776265307075842606e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102820146040154617127154586582632723039912875e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503627766787098147783229791511357884919414057676062142393172375e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748408397886792453432031829603697994436042513e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828097007761162502314858428557047704546872429e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085500869512988060382852067079655915096280189406434741286797927563e-10), SC_(9.9999999999999999992777598081273407055059035031902744407749456708660704215502300136071746080783715704e-01), SC_(9.9999999999999999999999999999999999999976285440631493960738201205449719411301449027871823277906529178e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085492524347214982823995363092766787395654872355588156812623284866e-10), SC_(9.9999999999999999992777598081273407055059035031902744407752628399095082950229130839671989660069219936e-01), SC_(9.9999999999999999999999999999999999999910413509034437120200693732293959757037331824877531607352102231e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085485385766288409339196605913818634917940734452508869044218275748e-10), SC_(9.9999999999999999992777598081273407055059035031902744407755341511027849487109264295898567375439559079e-01), SC_(9.9999999999999999999999999999999999999854065663193875774585656446220901169224535568176740911392780325e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085371705384310620276381652739315594905485832391748025742065578681e-10), SC_(9.9999999999999999992777598081273407055059035031902744407798547241135533867123816590670849998092017382e-01), SC_(9.9999999999999999999999999999999999998956738210487488574368681689054014217881046829140726982690804878e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085164340179518353536683179841461810433458829780685889266103566792e-10), SC_(9.9999999999999999992777598081273407055059035031902744407877359125086890242420982553172616266663166926e-01), SC_(9.9999999999999999999999999999999999997319916731188286638774756348647437117361762963475218256239355239e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822084547874728468068060188157296680221353269471635015704433970561166e-10), SC_(9.9999999999999999992777598081273407055059035031902744408111654959032930999634485677137385953468046492e-01), SC_(9.9999999999999999999999999999999999992453893559481090673321711143088467740032077955493988269722044850e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822077904448664401401075541329756149221341825577158454731597879046849e-10), SC_(9.9999999999999999992777598081273407055059035031902744410636576748709017871754188451305699299855044358e-01), SC_(9.9999999999999999999999999999999999940014514982473054895371863945014528515125812792072290798817060431e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822064748207139663740042592153233412678311073304126544044235322858732e-10), SC_(9.9999999999999999992777598081273407055059035031902744415636780043771701744801939552777907594316681493e-01), SC_(9.9999999999999999999999999999999999836166722696822591911916330069415667481734227586242274673617852892e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822013772632481346583690747766679601470540297106644743006934196792783e-10), SC_(9.9999999999999999992777598081273407055059035031902744435010720229877689963353443801217523372718183133e-01), SC_(9.9999999999999999999999999999999999433794899497556308046527532935417158192710991240006295746030682550e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491821599353784723317906195476252315583905504324075758523433347810557194e-10), SC_(9.9999999999999999992777598081273407055059035031902744592516074946835542895384410310812536827248587530e-01), SC_(9.9999999999999999999999999999999996162611230490497462152016868338752388692643536293775396572639971390e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491818857906880175678260402598758098926815184909417926306548626948869173e-10), SC_(9.9999999999999999992777598081273407055059035031902745634439166703988410969989422723414361028328592325e-01), SC_(9.9999999999999999999999999999999974523208505153287440507294126689513542968705163940800538670357804189e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491809629379799002336618545447170544962924603079201479535530279427480095e-10), SC_(9.9999999999999999992777598081273407055059035031902749141862729359987084435034067303080352447446322377e-01), SC_(9.9999999999999999999999999999999901678531579286397089318988716372330750519314820733699385449595636476e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491770258243330021885429204666956284914602664580747183810623973014749790e-10), SC_(9.9999999999999999992777598081273407055059035031902764105382966685834375779880978741161398215957756919e-01), SC_(9.9999999999999999999999999999999590905459011951662439833618477173226900732473411559817885851821010199e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491621281546781881872723577199075498749804109768200940663533333434702553e-10), SC_(9.9999999999999999992777598081273407055059035031902820725943448712788752190274925358818026472756829751e-01), SC_(9.9999999999999999999999999999998414969230610875826723166468936452870626879383442509605559591395520871e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491016573786455689518782728922491051306053800656263022485809537126909634e-10), SC_(9.9999999999999999992777598081273407055059035031903050553111796725868376976670222344488337010960238812e-01), SC_(9.9999999999999999999999999999993641754496767843277676598667024107617724066311691125475258135600362122e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339490706910473610978389980277764330574380752449620964284534229806929620965e-10), SC_(9.9999999999999999992777598081273407055059035031903168244742368780633550185175496984185131164987905357e-01), SC_(9.9999999999999999999999999999991197450678666176553688442103744137195553168979081344010683532602810861e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339481907449509268868543837905080076678538708611048656634076580956951076996e-10), SC_(9.9999999999999999992777598081273407055059035031906512596062306731766948678891442711542813943571633674e-01), SC_(9.9999999999999999999999999999921739574526691956386294103565296760403442454728303428628813435509365695e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339440117384752307327175009006720486315157682817427291854543257574953277429e-10), SC_(9.9999999999999999992777598081273407055059035031922395461932907927732821617554110421413825064456841858e-01), SC_(9.9999999999999999999999999999591872875414738633143113084221693333385132318623050279151927919588271553e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214339282789793265719001527352503838059633296698936113855748576484698234406871e-10), SC_(9.9999999999999999992777598081273407055059035031982189890294255695370076911952625272249880467718108824e-01), SC_(9.9999999999999999999999999998350019492685305873405462962260221244506015875423234393106431776142897034e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338675781076289074246551989017359586785342402831407804662147534906506393398e-10), SC_(9.9999999999999999992777598081273407055059035032212891567597106308622758487740611825362318426077679283e-01), SC_(9.9999999999999999999999999993558642332449813818852937660520524266671300415478295695770502444712040654e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338442149568433000635925294564130683537101933100652379395897439759592286736e-10), SC_(9.9999999999999999992777598081273407055059035032301686306825314336033932419565572154739638270363782492e-01), SC_(9.9999999999999999999999999991714489786785398486254826195818012004990041592763428327427538874438589590e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214331971285983727284270257737983241757498446986811951213925769671885610313600e-10), SC_(9.9999999999999999992777598081273407055059035034761023447855174939296675350205226446320691119054027550e-01), SC_(9.9999999999999999999999999940637220021726235708627661125020156294932075197374802908339815305572537779e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214295409264999965682658009385745303224572902274547955377236476152782091472858e-10), SC_(9.9999999999999999992777598081273407055059035048656902255902610922387859873710186608894915647834332993e-01), SC_(9.9999999999999999999999999652037686976821961132511623844831476036648963588017258029808715001633830000e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214162734877686049589928875056158074172470002760570854742745979326530020747908e-10), SC_(9.9999999999999999992777598081273407055059035099081554871931134460002240792893455158005390581692840720e-01), SC_(9.9999999999999999999999998604782497149632078329553234065925343484523644318701583029251087001431414923e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234213972500307926899081957000438920669704283253848448294468416461298195427721792e-10), SC_(9.9999999999999999992777598081273407055059035171382714800925656137751401408884797760707878130452789517e-01), SC_(9.9999999999999999999999997103180383145247097017298709415829872046107774105294223859915598246000976321e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234213201702158821119475454100653378153378925951624724891141034411718435845708097e-10), SC_(9.9999999999999999992777598081273407055059035464334728317855205964108913995675828467576218210454152953e-01), SC_(9.9999999999999999999999991018943792323236699534831516151621851476434316916029728776935540669208225713e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234210815612800375423194572096512089880613575312046512845073694935839043552700157e-10), SC_(9.9999999999999999992777598081273407055059036371199492846574353984013802735432581954329335258040877523e-01), SC_(9.9999999999999999999999972184528841446098436041515204766064992360450642294008956996079312466653546322e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234186117380042730440106632128538253797312159851491409430994431455971049571260681e-10), SC_(9.9999999999999999992777598081273407055059045758088946403038204801540378281222941827688207218031639640e-01), SC_(9.9999999999999999999999777230906226973142594358523362991422121474189581027361513531160763326915860180e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234145225090761735288146942755469292253620737755056194744441373516070742766559607e-10), SC_(9.9999999999999999992777598081273407055059061299743393915593151743907502833249578646352393441332759540e-01), SC_(9.9999999999999999999999454450729582094066659837527952782944517113060724186894219623178617291033880976e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105233394502985907473726659278550303184732202434504260789345486431540583425838155300e-10), SC_(9.9999999999999999992777598081273407055059346621591226404618735716849364207030606380957431987769005929e-01), SC_(9.9999999999999999999993528682867798618516309365510353101724405530968451500413162143963062004806230639e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105231811755278417303460523772333383854531860684699431374492186758830297146871285589e-10), SC_(9.9999999999999999992777598081273407055059948165754684065584387631408602026005831075909281813217032620e-01), SC_(9.9999999999999999999981035384165507871512908769087164436607266872633484100765931477060603545517266405e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105222734053363702811982163494605506793060725113630544768954654647105209812023090081e-10), SC_(9.9999999999999999992777598081273407055063398266221462880712700031435448922196534984496140600407755646e-01), SC_(9.9999999999999999999909381234224754204718636446233046193132426600548930702361095690017109530701971671e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105183768372769731063970448750422009268145531142617244383661811315298748743484577075e-10), SC_(9.9999999999999999992777598081273407055078207687600204458629088901006040445703139845030766108035034969e-01), SC_(9.9999999999999999999601808596782430605271883151514866997199912673140143207610222282235321803079030120e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105014639122484087222150063629963864648121537921854269254718901033274751036854862537e-10), SC_(9.9999999999999999992777598081273407055142487492206985634536399002479851607558953320936609027282344482e-01), SC_(9.9999999999999999998266799717531746905928312989510972463613602860585298554374532813980178944411260906e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215104717016122945046499084272240523227984375638140936743365745165425538764729992347493e-10), SC_(9.9999999999999999992777598081273407055255603042737381182561354660611851019431022135385657203008623665e-01), SC_(9.9999999999999999995917535197155829884383484168722554303976941254599635340707647255863588355011746221e-01) }}, 
-      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215102725790665501531229183158716008381067053690616140817202382403804703092034554668227e-10), SC_(9.9999999999999999992777598081273407056012394568250234745000476025502072455291846357443936178915533874e-01), SC_(9.9999999999999999980199948429713383224488491248149962173404309153772842854074994315273246306242901151e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291622069905243307814099402220104484050723280883467513325250524e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915597187651543085979744512004865322717363906e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189609051807908237591512322590233404735572721e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291616260955838582516869162702048574398870955836882680116365780e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915600726246964358640558381736203139822188691e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865799452329395949730327403827216704845423021e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291451232189061113974680535024384008717944933729324854176390969e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915701255619456739590171356738909876111377185e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239804157635194687686435156919609333588325067e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290960741225302136908653517475411190524384956566751139944242125e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916000044429206272771459776826693117760821158e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987779515125550947906736550572453781336336689e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290619059863514704108218850222868225264405583942757887763617465e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916208183977017051769186770309542191004642123e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676834654048392858335058710090636850060418130e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824279261979352870109238430763426327094464219147825800261006623836e-10), SC_(9.9999999999999999981446039011878694659584761713548171688923126494035166441850659527215047637408228714e-01), SC_(9.9999999999999999999999999999999999999939078576029825069321849766723652380561467103777104305978827410e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824244900848556066362421405740193340942839283911465517887097251275e-10), SC_(9.9999999999999999981446039011878694659584761713548171688944058013942778840878746201497917808324767716e-01), SC_(9.9999999999999999999999999999999999999769857136567276362693342240879065592487829244195684640164917324e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824215507817957094664184165630701546292116051869193993844765268374e-10), SC_(9.9999999999999999981446039011878694659584761713548171688961963152419323560838922369325831964940799368e-01), SC_(9.9999999999999999999999999999999999999625102559730491839280893661545609657412039027117724537862796247e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627823747430061278944871868568632140745143294259558342881104847032878e-10), SC_(9.9999999999999999981446039011878694659584761713548171689247098671973604651174724665192910196114569327e-01), SC_(9.9999999999999999999999999999999999997319916731188286638977219827790346433892449840959322498813333612e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627822893606048871654018979657525817426716729597503865806009581719421e-10), SC_(9.9999999999999999981446039011878694659584761713548171689767216430000448532405596416682067662128168071e-01), SC_(9.9999999999999999999999999999999999993115010633025453495397502811847272997625993371440599062517507182e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627820355316148917067447287780779600270309784587744398260585626217297e-10), SC_(9.9999999999999999981446039011878694659584761713548171691313448010281649903669781631039422583479972221e-01), SC_(9.9999999999999999999999999999999999980614459554435257309017658074184100566997953039494594619552461228e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627793001080399313068631001041125095990418382620660494056520526569336e-10), SC_(9.9999999999999999981446039011878694659584761713548171707976628670320306728088296025553882827658718697e-01), SC_(9.9999999999999999999999999999999999845900524314082848099597440215841016896719248447583467996646220010e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627738830396662357408362382921659569390522220598263991418281011442507e-10), SC_(9.9999999999999999981446039011878694659584761713548171740975389734217977512686719518411230839047178723e-01), SC_(9.9999999999999999999999999999999999579121146974999221563838011949822177576509978087254037227586734045e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627528939013326695139210882052932306803595308815772282719679533738312e-10), SC_(9.9999999999999999981446039011878694659584761713548171868833395767459080500034861382939696805641676551e-01), SC_(9.9999999999999999999999999999999998545449635147156438286419064427141744196293675120056317104715817606e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560625822573840999760844235380573410039179717427827088112810192922402368e-10), SC_(9.9999999999999999981446039011878694659584761713548172908287445910070958598622893079740968959868361215e-01), SC_(9.9999999999999999999999999999999990141955221139585444178076569968291098462988938815233715948433812956e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560614534695538623618535097885534624280275535757865931001863108923961336e-10), SC_(9.9999999999999999981446039011878694659584761713548179784442098622204781693629635314582083283494416055e-01), SC_(9.9999999999999999999999999999999934551496743450527259356653077801836488691680791083469016054984773033e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560576536334005644686890039637623044567672801833509961518045451653677157e-10), SC_(9.9999999999999999981446039011878694659584761713548202931627375719836534564992292492051559606515591450e-01), SC_(9.9999999999999999999999999999999747417450607018907222341252516241783484435221803859795877300709365728e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560414426100774107151877171242344345697076292579156639528486529428544240e-10), SC_(9.9999999999999999981446039011878694659584761713548301683138034072553898535132847302594215911060915174e-01), SC_(9.9999999999999999999999999999998949058188763341780574656359840563760001775192007557537283347519770557e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731559801016146440920191708236227804895166874535999751290659551494865496514e-10), SC_(9.9999999999999999981446039011878694659584761713548675349614454198054890780839870893250937154676502771e-01), SC_(9.9999999999999999999999999999995928141442258195371591810967032041939989163960441835654799868101480052e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731557311138412262872610146604059954348174491373488066914253639857009276366e-10), SC_(9.9999999999999999981446039011878694659584761713550192090308136972406724598797697412194036949574515492e-01), SC_(9.9999999999999999999999999999983666010234907146975039721280750687791286949541826222771533265114762244e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731556036103034301209852714122641870199650075162053217513665837230521425714e-10), SC_(9.9999999999999999981446039011878694659584761713550968794327412065245348402699820587534689890468678797e-01), SC_(9.9999999999999999999999999999977386725560014619652972630276649966105036290841444219825352135201028116e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731519804416647366451584623892014662416464255365203635894093212944331866134e-10), SC_(9.9999999999999999981446039011878694659584761713573039786966718293415314897331360091758479091850853833e-01), SC_(9.9999999999999999999999999999798953187944219710102332298996385884957485157748505637404721400267769816e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731347734272066967288510835230804727814703858807777073010426960499391691618e-10), SC_(9.9999999999999999981446039011878694659584761713677858504315956287414970257960026959380393878238089180e-01), SC_(9.9999999999999999999999999998951543429324385332211054940264686736930352104906350758157116255622913386e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573730699939597159851231403769512281542886488686642081834414221451255720934331e-10), SC_(9.9999999999999999981446039011878694659584761714072470870656498345086890096426261504455505230604929591e-01), SC_(9.9999999999999999999999999995761289068599073573328167821678227013021652468968216070740893606924592517e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573728200587698588444559916655290002651421069025297582696039267335019895841697e-10), SC_(9.9999999999999999981446039011878694659584761715594982872093382899231630259072883204049328509700471353e-01), SC_(9.9999999999999999999999999983452499567438376122747976879847871645253951302071363655202288188117520521e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573727238612464304213911692806681484970718576924095038024101987309543485030866e-10), SC_(9.9999999999999999981446039011878694659584761716180982322638924258918893200807059134938776343699744029e-01), SC_(9.9999999999999999999999999978714971142208482756265860740805068974897937845364113358212808389643076343e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573700594900877452190162186397013470875860351304093457667455279909777436098588e-10), SC_(9.9999999999999999981446039011878694659584761732411338150880543249329819280203138378343494914919750493e-01), SC_(9.9999999999999999999999999847500219974255568956674821616928473454789937445898669422055563539720555116e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573550051170605308248957970160896587248209938034099734429738378875677054839126e-10), SC_(9.9999999999999999981446039011878694659584761824116966402519068288346075327534275814446569326296562983e-01), SC_(9.9999999999999999999999999106103585231269798891035883640784786426552865214880678186779071974897853210e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573003765800147287352196508495865159370702714378384691426909026509925823504133e-10), SC_(9.9999999999999999981446039011878694659584762156893648712494654667013785051122617159712255852505918916e-01), SC_(9.9999999999999999999999996415761486395657808665948573825930309242762211183137723981536388733212103183e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466572220476994230944260764001888675450785481033421744723697534316786471722570748e-10), SC_(9.9999999999999999981446039011878694659584762634043988478756753080005475999519196518929775460079651492e-01), SC_(9.9999999999999999999999992558226644603018852219658255838962633701226203000858182583879478071733869144e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466569046723861033385502929533411774544468297963327006527309072269447248879234986e-10), SC_(9.9999999999999999981446039011878694659584764567376080551563212947937603087359285740398496766484131933e-01), SC_(9.9999999999999999999999976928150996789278966628646745973286082491441326142593927061117418837022355405e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466559222026453233657112890069140567242962586845199491936114429913215942395057685e-10), SC_(9.9999999999999999981446039011878694659584770552215479281625059075286319423722737538854050850667135857e-01), SC_(9.9999999999999999999999928543554824346363889777456939374096682552937913702355654888767775931335267579e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466457527317287214213749670462400514929161010397007062446085128489769085113938825e-10), SC_(9.9999999999999999981446039011878694659584832500841151559924460882520627954842933540249815074622871794e-01), SC_(9.9999999999999999999999427718213174070381238712850494920145113928635008250558073308734300983522122707e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466289153753624999423641817973106335706465662610355270080476312897627726647374462e-10), SC_(9.9999999999999999981446039011878694659584935067739212991659530302317955629591430200828228990019698431e-01), SC_(9.9999999999999999999998598513348559736457764176046144337929246818995242416398959277984014571749388974e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634463198063517866137271933047365169956031821609114634564336089489962503000557666813e-10), SC_(9.9999999999999999981446039011878694659586818044675816934800521308427954094708840585202714771063725557e-01), SC_(9.9999999999999999999983375535318616665058041150606891137264530329676532236926664392835864807544636171e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634456681116763990602139216203258965089230925756045334476588013161351086387251661703e-10), SC_(9.9999999999999999981446039011878694659590787925688239392961033268162594173965322536703881672121511796e-01), SC_(9.9999999999999999999951280924779949972653497604892083041979920232458352789408838789601547835472942468e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634419303776240427882385593654551119219864052918359257359714572314590374743866582946e-10), SC_(9.9999999999999999981446039011878694659613556808117898425923747074362671389866074580535403812632544216e-01), SC_(9.9999999999999999999767205278257062846629265039921775132535072856317376773366705992670913929737121989e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634258863003236804873183807476857548939232915257696885823951494651482096142687610208e-10), SC_(9.9999999999999999981446039011878694659711291345842438076433879423410898003765140374473594828268411287e-01), SC_(9.9999999999999999998977067761633698710242550711322314380199704276341959258207520136871382406419351485e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401633562475124474848198182909705912034212106555878389209913958517985318588782483102548e-10), SC_(9.9999999999999999981446039011878694660135504880429657184404284978755416517073784575024455052143325841e-01), SC_(9.9999999999999999995547501954697830340665174571731845361193508497262952369089484721524193505623708914e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401632337015607745965322695998667462041630152395617084780395808455909241522354388006283e-10), SC_(9.9999999999999999981446039011878694660882009133216637589617434954866450850753380042473689150176202400e-01), SC_(9.9999999999999999989512368109707179936908395981761132018147528706552371122943721275671519161949360297e-01) }}, 
-      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401624138166088198367511674428522070378155142637362154578160777079375018308048031683583e-10), SC_(9.9999999999999999981446039011878694665876442609599561825950331363560079353941910721432792479082400449e-01), SC_(9.9999999999999999949134735434017487309367125880946511702248256334455845002675756948415587794518423956e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949313139331809425235040808565398335447431763442803098424369528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401230337717018089137602395122971990459463759e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814582962129249756177303259926399817265448283e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949310394855080159153142940351419249040277282424331924934495207e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401258390773731439055624568017977009906326838e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327376203771360411615444240254653081481685177e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949232425918096164164125123801927673299509499457004630400578431e-09), SC_(9.9999999999999999947759024453118569571484923605709968082402055361280993320054917875538267815562298804e-01), SC_(9.9999999999999999999999999999999999999997488793091883081044052472426665383647237080051979741863989926e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722949000690204430490718398765889171153773949518516111640122190528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082404424080625066680371723160465492244549848068e-01), SC_(9.9999999999999999999999999999999999999990687467161586313153886110506196977872437050403097690865929867e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722948839260575608667720129149762660564683412867022897739561662990e-09), SC_(9.9999999999999999947759024453118569571484923605709968082406074156387875078295780865063077460538917618e-01), SC_(9.9999999999999999999999999999999999999985949589244296250401564545029140862917496342041371575761268668e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722943473532454700818063470675151861568357249266329105135410325538e-09), SC_(9.9999999999999999947759024453118569571484923605709968082460920704612934092375495111471770701969609480e-01), SC_(9.9999999999999999999999999999999999999828468184128193497423837665616905164309330631214917625493344476e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722927239387983346871047019217862724554755079343429497451866352622e-09), SC_(9.9999999999999999947759024453118569571484923605709968082626860306392466898572957075755612323035090306e-01), SC_(9.9999999999999999999999999999999999999352004258897842265450096149929574744008829514209671131364163007e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722913352455448547406850554067107695432747561584004228423449635504e-09), SC_(9.9999999999999999947759024453118569571484923605709968082768807549675295226487053684690594102150390903e-01), SC_(9.9999999999999999999999999999999999998944429816239960114912997880202634813837898550212973117107768535e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722692206010336584341538213340892733017219603487055569185063721556e-09), SC_(9.9999999999999999947759024453118569571484923605709968085029287188845211438288817305416844887017823261e-01), SC_(9.9999999999999999999999999999999999992453893559481090675586477465744427354548819615931556206967603507e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722288811184581303416467565897150841950195303619731812794552677824e-09), SC_(9.9999999999999999947759024453118569571484923605709968089152644404488650496325021577106980696364365843e-01), SC_(9.9999999999999999999999999999999999980614459554435257313371264628978585428572878198925323767974620013e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068721089579262042992665342966806745496419579282920602767235563655847e-09), SC_(9.9999999999999999947759024453118569571484923605709968101410762965553419440101158433033420930847019381e-01), SC_(9.9999999999999999999999999999999999945417609478202728628706996422868471504174900062455254746213410622e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068708165888895489234358189858178312988812980330661173776273182432343e-09), SC_(9.9999999999999999947759024453118569571484923605709968233512090308801881881590738801752374644811589349e-01), SC_(9.9999999999999999999999999999999999566113837026538499163423337283644965280394473776776870452571409122e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068682572589562640602762362955358748805636343817443121041437616094100e-09), SC_(9.9999999999999999947759024453118569571484923605709968495117616058018313988361805672820408545230967757e-01), SC_(9.9999999999999999999999999999999998814963452647375052505702102335785204977243470363293385726243258962e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068583408011408523838614916881654413788994554873062618764132297003151e-09), SC_(9.9999999999999999947759024453118569571484923605709969508742364720680672915324752922303082293597506264e-01), SC_(9.9999999999999999999999999999999995904533264318402837201131691789971320634572251207081581633458087340e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903067777224452076448765624133453294224583181556076872215376744021101831e-09), SC_(9.9999999999999999947759024453118569571484923605709977749261539157574795263071526724364750908804622089e-01), SC_(9.9999999999999999999999999999999972243453752963013516180184867941168417331097610439599260958484976874e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903062444191374105640202252818315911439322845908738689351223806736479555e-09), SC_(9.9999999999999999947759024453118569571484923605710032261612762661579263992209747872198830522639805560e-01), SC_(9.9999999999999999999999999999999815721631602309763287689646995777089907866234666852871659219358506149e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579903044491613082983178088015336813445010316522065942925692885004303768590e-09), SC_(9.9999999999999999947759024453118569571484923605710215766428664813714117903635912150416810019909636334e-01), SC_(9.9999999999999999999999999999999288822543345027177175435201691477232275835414673167189256780946354535e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902967901556657643847233385754180994190739771714537088727060014938699332e-09), SC_(9.9999999999999999947759024453118569571484923605710998642513445201511446119652827662281964189506952508e-01), SC_(9.9999999999999999999999999999997040943144315153243527577576070268129205240226260063439534329271184051e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902678091949468060637012897235553227649084652045355768975503761858813623e-09), SC_(9.9999999999999999947759024453118569571484923605713960972366661755272302191335454679464500002902350169e-01), SC_(9.9999999999999999999999999999988535177826366206843962401903522875951551544216082029300763682210597620e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579901501732676204161366776517368243572780527349225853740498743422149344534e-09), SC_(9.9999999999999999947759024453118569571484923605725985294911007805579273687059282517113616120152451830e-01), SC_(9.9999999999999999999999999999954009628432034923653913680060224216629149490107498280416080699503506041e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579900899333743109606830790090545333549561186156974009229076970531953334323e-09), SC_(9.9999999999999999947759024453118569571484923605732142800731318450449720066983446006939347375677315747e-01), SC_(9.9999999999999999999999999999936329524579117242747108556071113255727505167004569741349579176077137234e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579883781432858980376862024126314980254586915881218729237518460302336062189e-09), SC_(9.9999999999999999947759024453118569571484923605907115843568666856562584941625622605585221855412845882e-01), SC_(9.9999999999999999999999999999433927795843233487615821260252844631603136242358546650111699919402800398e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579802485750163205912214298690901151864692650721960791975715945135743664367e-09), SC_(9.9999999999999999947759024453118569571484923606738091152229756662257850564392286820222209325693133077e-01), SC_(9.9999999999999999999999999997047940646975674911401778180907785960190531120834657549343416362251839204e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785579496430853355382739305693788543093937734027429351004543853164188908641912e-09), SC_(9.9999999999999999947759024453118569571484923609866474528919672137113748671427803376343708669277056801e-01), SC_(9.9999999999999999999999999988065384299375078695054010954455115808598781464087503336228166537987992360e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785578315595448196503582613758108979420835428630067915829614843595874920198153e-09), SC_(9.9999999999999999947759024453118569571484923621936550487957595037673746723527590422830105781902892646e-01), SC_(9.9999999999999999999999999953408462698994121488107222591773651582046608687188220752648103945026583013e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785577861103859325760391822420695463887084256565464211039611805732066542529341e-09), SC_(9.9999999999999999947759024453118569571484923626582200488327975218321223101307794780394947064280125245e-01), SC_(9.9999999999999999999999999940069364553129654899878256180503000246254991478585940379894569887497477979e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785565273105352760973235124378594775037269989494557191010093496289995153324146e-09), SC_(9.9999999999999999947759024453118569571484923755252206047697134357657510575268764867187224409902179850e-01), SC_(9.9999999999999999999999999570617978321167650102705457355036239643017932408333074348850660096985132110e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785494147720075223479280602802330292124947149086097649139888858062409511962260e-09), SC_(9.9999999999999999947759024453118569571484924482270382471876332003554494711447044009299966766777731566e-01), SC_(9.9999999999999999999999997483123912178352766996720923162900119763966549082544858143501452499257965350e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785236051568378505645939056690856193059139393057094426825341813357209171055769e-09), SC_(9.9999999999999999947759024453118569571484927120436668903310947835347857921185200615147603212027568609e-01), SC_(9.9999999999999999999999989908132464907450296535226411384644131371954814862894060757166143711989049252e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227784865981569424249069660342444306537403821142970009683063465097545440832895289e-09), SC_(9.9999999999999999947759024453118569571484930903159458230554877366966151610244264345871309538608388747e-01), SC_(9.9999999999999999999999979046765263027957089777786231309365197545169884881526548507696411221188188088e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227783366520821597694080392309760396557180338860653301394255166326970401543218385e-09), SC_(9.9999999999999999947759024453118569571484946230109382659009747363270396862916793745245561172647569363e-01), SC_(9.9999999999999999999999935038351090113233798238883887907338503731064453263170285859164067276687677221e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227778724777275707359096521654037539794789417941150756566574890533170670019911911e-09), SC_(9.9999999999999999947759024453118569571484993676346967085228490839022178946499104842016330126351835549e-01), SC_(9.9999999999999999999999798805526891086874855481591445556546876900397593704100712282668152972658508378e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227730678436474634235619239322916377614180424562255074417094619002647843145436132e-09), SC_(9.9999999999999999947759024453118569571485484788808948819280484389164923628203746973169058744339433454e-01), SC_(9.9999999999999999999998388669737387100202845616569557425809256940044773122692594908685579791930416367e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227651129227986322044281658037661014107617373715034102241969959766525552436017233e-09), SC_(9.9999999999999999947759024453118569571486297912284702058638817634236474686819988850060627285648508278e-01), SC_(9.9999999999999999999996053940722735938723791464898039558628335707788702770823561118156067007740790935e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740226190723115101098594572399666165573233060919552582447798299343636211133048784690e-09), SC_(9.9999999999999999947759024453118569571501225659739222403576805881351656795469835186746330549451679073e-01), SC_(9.9999999999999999999953191760322436725089653169964866473326094969388955496787795926828429358073237027e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740223111748335715265538817210280356053823988811347115350378470355046138286157290731e-09), SC_(9.9999999999999999947759024453118569571532697835540174749899210195630476335765608319498975918412177234e-01), SC_(9.9999999999999999999862825408608611088025037973920406095113541653179170496073278711934956287391390437e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740205452575545308939402689864474602896345616850202576472657356022571417141428145737e-09), SC_(9.9999999999999999947759024453118569571713203565655288830351306223687211093441296975069534179021966017e-01), SC_(9.9999999999999999999344537623324642963833293419321882859006713356912371610495552047747500748403102291e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740129651266693191643966950947436417946069543471603489344734473468559304762255684667e-09), SC_(9.9999999999999999947759024453118569572488017355657162713723525709519800016848807412636364162921558224e-01), SC_(9.9999999999999999997119807566436969510722402742842555855320720929262505316087415826332266431552052197e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739800638187968409664655891313759345670236465682379122831274410479629017911552530765e-09), SC_(9.9999999999999999947759024453118569575851071033058310203867614751862149115671003622820978088884425159e-01), SC_(9.9999999999999999987463440197158656388716618369174614375272998992497331147687893444050288599726558306e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739221661699795825160496607280776851726203110539011354369865178199026132081928202307e-09), SC_(9.9999999999999999947759024453118569581769161022746462708964520271183698346584973302327059519339165345e-01), SC_(9.9999999999999999970470773250183626366814259010795074887433052608752435579136683041688797055100772595e-01) }}, 
-      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777735348060787581154711370406874911907454974268753223670460471094725822170726226146985e-09), SC_(9.9999999999999999947759024453118569621363720129939654670640056563901072890106103717338918761264994666e-01), SC_(9.9999999999999999856782546644439786288471934899021505153116354410712951491392831149671191440380943657e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587171546075661726577694028335342498674492523990483662786651778e-09), SC_(9.9999999999999999584726205405478205084209634007503279450517312243145817357777540109405435584199863140e-01), SC_(9.9999999999999999999999999999999999999998868757284550027389008386968063566409637117078118907197067940e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587110036260124809973070790074572922732249153701069940628216436e-09), SC_(9.9999999999999999584726205405478205084209634007503279450519084908209641729055437995947093049751833578e-01), SC_(9.9999999999999999999999999999999999999998228457407613936739729763130054921218429679447511468273899815e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577585362579311281415358318530955040105257936996716398908971059018e-09), SC_(9.9999999999999999584726205405478205084209634007503279450569445258939236813815709710380855906466883465e-01), SC_(9.9999999999999999999999999999999999999980037922132410433220288395518415303878188778570566577725921349e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577580168867574216311108211240084231468169517151158952331439189589e-09), SC_(9.9999999999999999584726205405478205084209634007503279450719123993422585549935836368575415701910366685e-01), SC_(9.9999999999999999999999999999999999999925972843948451049824895817612405348696082954961484127800792092e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577576550871259968617790226824722822218896082755881706475465921672e-09), SC_(9.9999999999999999584726205405478205084209634007503279450823391834438350142116056613704076933000348489e-01), SC_(9.9999999999999999999999999999999999999888310520064913105158449414864491183642247690373623409855141855e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577456292993530924283051981846584690908873916802972242357682283464e-09), SC_(9.9999999999999999584726205405478205084209634007503279454289130377776957837621095327417907686328838402e-01), SC_(9.9999999999999999999999999999999999998636459841626632836988686327477544647527795330176194796697082810e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927577092449780293088985553485519654398240126970385178930711208827476e-09), SC_(9.9999999999999999584726205405478205084209634007503279464774808918451754486664496047503602982822908772e-01), SC_(9.9999999999999999999999999999999999994848954341461445605136270128735817338283756478501243733947654214e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927576781212796761607840035866400371391593912909393045397463739976239e-09), SC_(9.9999999999999999584726205405478205084209634007503279473744416816970168165374908585837073625858477225e-01), SC_(9.9999999999999999999999999999999999991609064894328219659726716483975822074816923788130535756497063049e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927571824830073443972033393198205511581451136591821861009607772994230e-09), SC_(9.9999999999999999584726205405478205084209634007503279616583513632253796250641569294341006679296995128e-01), SC_(9.9999999999999999999999999999999999940014514982473055058552935289913977188640020350600135457308165637e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927562783856595272313701367114315206133953274314115032024457521280443e-09), SC_(9.9999999999999999584726205405478205084209634007503279877137340494225900398176562514894948638422805498e-01), SC_(9.9999999999999999999999999999999999845900524314082848507159562568845086457067518958868870661617658564e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927535906407224062231205271442428646578974652485817661791126497680415e-09), SC_(9.9999999999999999584726205405478205084209634007503280651724535873755193912440886199936570843608801856e-01), SC_(9.9999999999999999999999999999999999566113837026538500213522783217109270399941056737067664778738570030e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927246257818833397991863506115497658955223989912573379239550210976487e-09), SC_(9.9999999999999999584726205405478205084209634007503288999171670031009558176981203912735999936785457305e-01), SC_(9.9999999999999999999999999999999996550953510461338422090398420440145868421890571044628665523401179963e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670926672655170227378476221834251210231670359640053010203127913293236086e-09), SC_(9.9999999999999999584726205405478205084209634007503305529954063464747586214942756674643863380141265322e-01), SC_(9.9999999999999999999999999999999990579911293756602252336535574564971392011308426888653431764338370246e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670924450156853877287215350072253952977259669803660096971263461564802122e-09), SC_(9.9999999999999999584726205405478205084209634007503369580627690306610541408202880105602350019285501290e-01), SC_(9.9999999999999999999999999999999967444329012656361346917078274470831538151138178797214585237081776638e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670906381793768622962821939326575141819627152491808173128647013194846582e-09), SC_(9.9999999999999999584726205405478205084209634007503890296804810057484388982260656698913512036780534801e-01), SC_(9.9999999999999999999999999999999779357751952749080870950072893445742772002105971052733244750316186697e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670786856684526402984504603089285514740465332136088572546286159978308679e-09), SC_(9.9999999999999999584726205405478205084209634007507334917530039043511511143464325907069992473068581529e-01), SC_(9.9999999999999999999999999999998535134987333437820991172553463396698425678396635503288748695341193063e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136670384499554905452127237109694299988882821077901398131880075214382265172e-09), SC_(9.9999999999999999584726205405478205084209634007518930537198767244654677472788501036883740767974829586e-01), SC_(9.9999999999999999999999999999994346710451642364336290972629054342050222070904185794081970490900393571e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136668667946380142528906854118590350909821953241827374244052605332981016925e-09), SC_(9.9999999999999999584726205405478205084209634007568400265185071967774742869063793362360486833142068914e-01), SC_(9.9999999999999999999999999999976477874771338645958100215641553552309309210460132717424144909609874175e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136662172669780065644836372959362045966473658699582041845363606731951885392e-09), SC_(9.9999999999999999584726205405478205084209634007755589087136941734753021029413188595539452684220248671e-01), SC_(9.9999999999999999999999999999908863872495571475731480763866100785218706844869651779432772488654033407e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136635807847250507036546506847384632202907111638309723797477345602326620238e-09), SC_(9.9999999999999999584726205405478205084209634008515402775474675257086583626502601397001417650477700807e-01), SC_(9.9999999999999999999999999999634413486426920844331804764834065091078411916109534570183717540735621628e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136622306749988811501426875611736628802898694589611791966838400985916221274e-09), SC_(9.9999999999999999584726205405478205084209634008904493902316677193513640356158375976695159809894555456e-01), SC_(9.9999999999999999999999999999493870861811545675747695601659494391071907783757480990771450574553740023e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136238656593828231343420951841560437506542165361603970158167650996120580139e-09), SC_(9.9999999999999999584726205405478205084209634019960993139393017026717323078260979025160503382515464282e-01), SC_(9.9999999999999999999999999995500180657543286201342585040918038314736099827062966990431119956965472294e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678134416639889062073035435082384496717167143094858001198415296008304495025612e-09), SC_(9.9999999999999999584726205405478205084209634072470098069238153543797185811995795079904383089386399211e-01), SC_(9.9999999999999999999999999976533499296954794484000565463325883931610146292464865235185156931131780737e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678127557270288266271986712107535948692653549530026073491349232711445582384099e-09), SC_(9.9999999999999999584726205405478205084209634270151797242793692332754424291330363379899928220353734607e-01), SC_(9.9999999999999999999999999905129391303609969172279880345350282749499073281466661574697777230872060598e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678101092127707077002399382867361235872434760409435679971367967462474296110668e-09), SC_(9.9999999999999999584726205405478205084209635032856631476095689275477385200192507605025604909952321630e-01), SC_(9.9999999999999999999999999629634701717664889884434964562333416295995395342566308697308263330234355885e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678090905962345785939656670408850332804805951243250356009883578051957699615485e-09), SC_(9.9999999999999999584726205405478205084209635326413998096086289249961774788541561690847709778556690112e-01), SC_(9.9999999999999999999999999523599585690193138384676086111155131786468700578965403724005291094635556205e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937677808780973687259985636193389265841798824465507609482183206180519564864729260e-09), SC_(9.9999999999999999584726205405478205084209643457036837090960928572445220814856920953298122987625584210e-01), SC_(9.9999999999999999999999996586757815936682626583914766280506019234838400331168951031120746694270853569e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937676214703209514204744692795009212335282028037217233717325397737065981919344088e-09), SC_(9.9999999999999999584726205405478205084209689397118706998182424933389277798398951013933984278631390991e-01), SC_(9.9999999999999999999999979992856707357104523313014372229470775460212339581033882224853277679820044880e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937670430195542765463770703080331123764598003517802505264600769642924073180362381e-09), SC_(9.9999999999999999584726205405478205084209856102132577760627083827734088481966482314373663268254246898e-01), SC_(9.9999999999999999999999919777759087170701019442593978416399571698979459234780224849424409611209652512e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937662136105405768592358666520412217666475621369621365165475299569648643998316545e-09), SC_(9.9999999999999999584726205405478205084210095131362201128621322957623963598743965897900669045962503626e-01), SC_(9.9999999999999999999999833438613901007820841630244038025252650177657065618500849256234287958408322747e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937628529861628900185965380533021378737593402628191703856782539416562543954417379e-09), SC_(9.9999999999999999584726205405478205084211063637181144218562737610591044064620159902269306483520092800e-01), SC_(9.9999999999999999999999483607069670501877676370746550685425442859453887132839460223831148833372326291e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937524498085285969231986338123534146764673006823572319904316653075123603308610749e-09), SC_(9.9999999999999999584726205405478205084214061752097291612868793873894162363683017509596379799805671993e-01), SC_(9.9999999999999999999998400665542235046114142421706256696630883181278938556965319237218674075886266184e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443936447672937386777802909492236510751219878611254815402649334649323191142833576880e-09), SC_(9.9999999999999999584726205405478205084245095015697029861035698059754885235842519922498614621813165596e-01), SC_(9.9999999999999999999987191218665130933096807498027739924179257874984640654410574348286117415878749922e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443934664798596334417258335185973788356139645655672101161148166957023926832399624725e-09), SC_(9.9999999999999999584726205405478205084296476068135328958062259960730216914556232839501383325392027802e-01), SC_(9.9999999999999999999968631998299997554256467627500941593572295577849190457644197015301554208192636407e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443901933855879768795845276809992031369545162211815523918762408794330084088653092411e-09), SC_(9.9999999999999999584726205405478205085239756391011113405364757886223563861089868522859386398747383246e-01), SC_(9.9999999999999999999627912091883744722490870873583559566519126541217559435220146368151934003243123220e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443832927196539834685489096471280805393082855645419779179513537998363502905194307959e-09), SC_(9.9999999999999999584726205405478205087228474664921628059219499032792925304756316277172477506834337829e-01), SC_(9.9999999999999999998909572179831628898197144378936152971048048898447329120508434143164034266893512121e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995443437145935474851626763343442080486658635403774537652994253187532574678847289744029e-09), SC_(9.9999999999999999584726205405478205098634582914184277144989291532470413766084914522835024446636835173e-01), SC_(9.9999999999999999994789600586006509138285757895621734642909056578637078558124383183961738379988162254e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995441738270344645041922130085321820250207535694819125184356947723497875274980160260964e-09), SC_(9.9999999999999999584726205405478205147594856674728137260112710269546609474051208170685268173434315853e-01), SC_(9.9999999999999999977104783581715672846610547876785476089129773595271783251945750612384324465931941708e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995434364356925817763649755397547681925012975382611448458940617764048185679572273358093e-09), SC_(9.9999999999999999584726205405478205360105308659024541402713787640535750464383516725028934072767609507e-01), SC_(9.9999999999999999900344419184609625282478583596551119103946719131052064540959650972128486199775946576e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995421388208646640741363019290775557520252742521038843303487105785000232956051189368799e-09), SC_(9.9999999999999999584726205405478205734067813939119484542424577899218832637001515621114858609878521067e-01), SC_(9.9999999999999999765266365808317369481200548678379498027053426819217476346417033639958675984505111686e-01) }}, 
-      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995334572213803910885552897979640202300207439772909318563843591630206579032521264592419e-09), SC_(9.9999999999999999584726205405478208236037291420315785973511871633854189595679855251773516364868795023e-01), SC_(9.9999999999999998861536280964841276179670188840754130029217388695466972886705158646337862189871187961e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853390937959930959941057659294221005700536473639795358323599804e-09), SC_(9.9999999999999998865797838816041488988492382848663221197878562989779706730272287496519927143373368353e-01), SC_(9.9999999999999999999999999999999999999996910332533889451025539087541978773756220542621035616797826657e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853113300321985688975054957984612552806501633688919540179241043e-09), SC_(9.9999999999999998865797838816041488988492382848663221197891786250897732587665230469254364501931177229e-01), SC_(9.9999999999999999999999999999999999999995161535683041119286248656467547096995278248086300926430614447e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905845225781631627239224391890934029781271695808578963068202953554e-09), SC_(9.9999999999999998865797838816041488988492382848663221198267451164299995787145432431111045394063126433e-01), SC_(9.9999999999999999999999999999999999999945479266561354969010239868089944507083420072326744698722721398e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905821782858802799169390421862730770669302099399385400361729696892e-09), SC_(9.9999999999999998865797838816041488988492382848663221199383985263313004213884272440988853407530520101e-01), SC_(9.9999999999999999999999999999999999999797815895265073926299136764079516453289466584125051557187254982e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905805452262750538929417081253816798196060527695825273066739289448e-09), SC_(9.9999999999999998865797838816041488988492382848663221200161775109856098204801135107340429369255305691e-01), SC_(9.9999999999999999999999999999999999999694951978254302682057881087623056815473982702463335133062447721e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905262642748113571901321426273286868466275409531709674743767212763e-09), SC_(9.9999999999999998865797838816041488988492382848663221226014580956044692840014313187258652185363363918e-01), SC_(9.9999999999999999999999999999999999996275878192607264518605181786842104414784404875834776162970433210e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333903620359001625296434209159907742297269269750473514679322816116424e-09), SC_(9.9999999999999998865797838816041488988492382848663221304232890874043129874726105865566383851036809002e-01), SC_(9.9999999999999999999999999999999999985931385042063172066680615294440475364238048109078992947072718111e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333902215524664298599191264311119803018652071392881640680525560430148e-09), SC_(9.9999999999999998865797838816041488988492382848663221371142015326764517802586714904378516344633496335e-01), SC_(9.9999999999999999999999999999999999977082549260061528073028016109168236225183692356344319236878985025e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333879843836828090227928492319418091790829954214965125085328233416925e-09), SC_(9.9999999999999998865797838816041488988492382848663222436655582213760977609096174696820256970735529868e-01), SC_(9.9999999999999999999999999999999999836166722696822593142828246167874730693386264352805657565373684204e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333839035479669241100077766099659306550037103632078781982057781343620e-09), SC_(9.9999999999999998865797838816041488988492382848663224380266565590207117991060981272443226913654512737e-01), SC_(9.9999999999999999999999999999999999579121146974999224694189577802024920777670685805256806669743527972e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520333717718394058120046039582352142231543428655188517886620760150663987e-09), SC_(9.9999999999999998865797838816041488988492382848663230158328621535154324702089259588249760727644190222e-01), SC_(9.9999999999999999999999999999999998814963452647375061053459087648547364633122509136386901424011992627e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520332410327870887039583466307933849308155205731442137437206471902440094e-09), SC_(9.9999999999999998865797838816041488988492382848663292426421662045406159661262628391280510376689344030e-01), SC_(9.9999999999999999999999999999999990579911293756602297485662152612745402743728874271229173460761793036e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520329821250288910768192838406327983092839128998484591796588460285686976e-09), SC_(9.9999999999999998865797838816041488988492382848663415738409095276558440284323067003536126797295273157e-01), SC_(9.9999999999999999999999999999999974271709151312756047649692862056755937082738088260853777748768594081e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520319789531326618580367693135512931268016959633739213980700766560293871e-09), SC_(9.9999999999999998865797838816041488988492382848663893526796443500167867451930107221620689557450236920e-01), SC_(9.9999999999999999999999999999999911083451753335956047138007174169300842721460922930881846618711406855e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056520238234130700895833458879586645194588484245356617389260597834401605734e-09), SC_(9.9999999999999998865797838816041488988492382848667777828528875488951240210219318433349946898506981829e-01), SC_(9.9999999999999999999999999999999397378505840878009411491092391118568727790703680362181680872900105130e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056519698732122517440161093280236084419365978162625222650447674638768322629e-09), SC_(9.9999999999999998865797838816041488988492382848693473105223728493681421304402287443501584530428334177e-01), SC_(9.9999999999999999999999999999995999138195485116416392194295164838747924111411338968414496558274653483e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056517882607621032715920100325014740214505018695163145980556089269471929134e-09), SC_(9.9999999999999998865797838816041488988492382848779971062358456016498287528024787010316425011094362242e-01), SC_(9.9999999999999999999999999999984559648822034048749151181648388526769189191386336567281730186208246006e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056510134579689415801347150453092174495742110540493234143273308617799446398e-09), SC_(9.9999999999999998865797838816041488988492382849148992342210017177370500854495007543155689208463929344e-01), SC_(9.9999999999999999999999999999935756010571201682857121366624721921559931568965532615916894082992823957e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056480816766958141678165263160702723485089222671532571207741031634153316029e-09), SC_(9.9999999999999998865797838816041488988492382850545334336847794013560846462890139413186449147433582615e-01), SC_(9.9999999999999999999999999999751087609854148912963654136724607900591786264614614720781652763073714270e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056361813531652392459441884695892431860681487371901472469744347842572382131e-09), SC_(9.9999999999999998865797838816041488988492382856213192866345844351293845092164545655637136490108793259e-01), SC_(9.9999999999999999999999999999001504503314101192549208788611380347735492328882402855507248498846211137e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634056300873456955585515004997800931057276522204380994328329780145595943153287e-09), SC_(9.9999999999999998865797838816041488988492382859115632630030645556395220404625694916597348877717828763e-01), SC_(9.9999999999999999999999999998617652329995849768393037925872280530385576078211701178186787496077345128e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634054569186859881825280700324684723606663796913822799433843865402087126752726e-09), SC_(9.9999999999999998865797838816041488988492382941592000809642572463819329625493378581247191321760277064e-01), SC_(9.9999999999999999999999999987710024351199186180979020897038970378232714043237160209733920805865006990e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634046345126849418975672893609811927657567481289630585209228299959374964415825e-09), SC_(9.9999999999999998865797838816041488988492383333285626261468880313144103067332952643139564625399433182e-01), SC_(9.9999999999999999999999999935907933129258276352039615791453206930401051283316718370534624928205425594e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399634015383902902721245969711480249805308133888217272756254958897883320676685654e-09), SC_(9.9999999999999998865797838816041488988492384807899629646569606968594826164721849183782723072514157099e-01), SC_(9.9999999999999999999999999740887937507957815141336736581392769708464643479196837238055570063201379650e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633895927851701977707093856700717973844940710410678477622369236368097684964561e-09), SC_(9.9999999999999998865797838816041488988492390497324769717365102924175091482701150150500900318210755729e-01), SC_(9.9999999999999999999999998988452613174095572104687122345663360747648579133676239671837024442543978577e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633849950427352014278838835572623270156278473115514806135802142981675207599116e-09), SC_(9.9999999999999998865797838816041488988492392687126888094746041738236925922512434838771472792614663910e-01), SC_(9.9999999999999999999999998698847876912856968817402686696679714720389910427788390589217596034321366739e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399632576519272132913485599994320858843661671610808421858913891672932554641782996e-09), SC_(9.9999999999999998865797838816041488988492453337811016918948376906836729261217949213965911993561963065e-01), SC_(9.9999999999999999999999990677700562375098806875009263977879244407925157315862364529263969447948541032e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399625381310161475394861281968708737556415048480432404601191218295730000214416098e-09), SC_(9.9999999999999998865797838816041488988492796029564098963838103304952393691985394018445307708995214345e-01), SC_(9.9999999999999999999999945356183180810654277164132742420037484734756712782035416954223292033986885736e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399599271704218850626830742743733660772535153384436434794105091284630620855417812e-09), SC_(9.9999999999999998865797838816041488988494039571828840982811721669341014274841201975654781548259130374e-01), SC_(9.9999999999999999999999780895784413285333230312662137236447309333467707070691893999248188530708166885e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399561834563911399564094449453959880212782501507374348945218605517763522514359190e-09), SC_(9.9999999999999998865797838816041488988495822619276806883943666606237143903917978163332243669235386763e-01), SC_(9.9999999999999999999999545084985996453745011186391534647771426533060833283555741214471026176163039178e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291399410145633275233603693330727435148882565499689785552389149215119886118303961366e-09), SC_(9.9999999999999998865797838816041488988503047224533359060402373909730740422168328122566585712553385918e-01), SC_(9.9999999999999999999998589619703377352389884096383310428107333575542415729452708492486530576071062497e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291398940576079164521698479749771413845295046698755227199537293922380496001723590563e-09), SC_(9.9999999999999998865797838816041488988525411774502282603339187778849287947943732318388831230571743912e-01), SC_(9.9999999999999999999995631873183271375629248169544454257657446928365561386211733317998956925491416114e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291394080096691718364027522950639324650461725454048575275463263213469170485665173361e-09), SC_(9.9999999999999998865797838816041488988756905561060329695963450218162407043439457786492223277383281056e-01), SC_(9.9999999999999999999965016459836271856025140528459741172270247688045495858786624070651389316059110962e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291386032714066974077761764310201277061452262507315070646896712213682601461452353955e-09), SC_(9.9999999999999998865797838816041488989140184436904369516788649679768748886709516527943437955996209921e-01), SC_(9.9999999999999999999914327232338598927288952010091871049103089231710195318257092179229846051600946728e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485291238294640976911538192710783149084534899778002027207333181167184678510493153798238e-09), SC_(9.9999999999999998865797838816041488996176619165285769622728537940692146017293241117737590051628027959e-01), SC_(9.9999999999999999998983747794758051056176412681764891924749292498353438533149143039388545655872842934e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485290926818403657769643397516923527842518553585309526386855039744685745811433036239091e-09), SC_(9.9999999999999998865797838816041489011011537257130018328659246225575915302639323819482058435244070880e-01), SC_(9.9999999999999999997021806802286496807650237625441881458493589844422561919158146850950531402138748111e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485289140375483842262671371188373324115180820058779232965534076960784350535923208009321e-09), SC_(9.9999999999999998865797838816041489096095826894493806925374235804996370151675855606777510471728229079e-01), SC_(9.9999999999999999985769277154236769915899596443318976972391034006475007197492149767871365015030342957e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485281472139088014026847596310324084087689299026278213506906472543755556979323927164876e-09), SC_(9.9999999999999998865797838816041489461316813959563279175249839642631511623271816240877416042972061978e-01), SC_(9.9999999999999999937468233535545381516089346945305567586522815182762523263259918568474370248381050519e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485248188412155238217703456887589218004254327824719886575452373885793240138720061677993e-09), SC_(9.9999999999999998865797838816041491046546451664241035303319676902535869699167930487943441100131837826e-01), SC_(9.9999999999999999727819148219497451979972376981550660324502958086097159778204490543305754095642297756e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485189617806368002957783660747902750390243555201154642723370366857692210046914740733156e-09), SC_(9.9999999999999998865797838816041493836133698902814972812714720652761673376946028637859929719084114031e-01), SC_(9.9999999999999999358891895736578948269198241772952829315555330238321289313236541182004083706262881760e-01) }}, 
-      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841484797755344521761336753630092657204359115626716439741545021919787464944285335480069360e-09), SC_(9.9999999999999998865797838816041512499668274739881593355279162520531809713143546349771725099307094919e-01), SC_(9.9999999999999996890610418073710507466044201240894392618549939258801257618214880154255704169895375792e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124076239811402829583736901454739055881209977828459629139512932076e-09), SC_(9.9999999999999996080216063340647631391452331190013712049207220433871972331669378744024884163886411814e-01), SC_(9.9999999999999999999999999999999999999989322160265823321628084304441224304335345322800638613949473240e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124074456053836048323782281749492463727799185860666389351005195440e-09), SC_(9.9999999999999996080216063340647631391452331190013712049365156708838989481861657988304167124297390966e-01), SC_(9.9999999999999999999999999999999999999983278347232280758021617456947576402797201977299899367543835229e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124023780571753792175678266845941824275650479959136341366664944142e-09), SC_(9.9999999999999996080216063340647631391452331190013712053852031506893212401878910082689723779528026687e-01), SC_(9.9999999999999999999999999999999999999811577245696126621546812821770345625767406512521631340170837106e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123873165218256100187292260562953657308380372366068611833043336594e-09), SC_(9.9999999999999996080216063340647631391452331190013712067187715866281843582288588906422297752417771847e-01), SC_(9.9999999999999999999999999999999999999301255073292639192158867453463983221028539659525333525127146106e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123768244918206545804278303487455545182896078820442499007637194579e-09), SC_(9.9999999999999996080216063340647631391452331190013712076477499224089688440665691276579706732760074326e-01), SC_(9.9999999999999999999999999999999999998945759074995660714315924216622563514137898350238151612656443715e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796120280819415597218587174070031906904993060651059297464167459462018e-09), SC_(9.9999999999999996080216063340647631391452331190013712385258806372785600039101470791065512940159926869e-01), SC_(9.9999999999999999999999999999999999987129496540949369376004744419701616934271878571437679938453057820e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796109729526437885746009020134635610703028064362130879302411891652109e-09), SC_(9.9999999999999996080216063340647631391452331190013713319484364833863642518609645919505775264783700246e-01), SC_(9.9999999999999999999999999999999999951379099061492584193175985572189778751077955761691769533143188407e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796100703790958265353130454286839384537502982126201387774093139105838e-09), SC_(9.9999999999999996080216063340647631391452331190013714118635026916910626244969226887294653027982733630e-01), SC_(9.9999999999999999999999999999999999920797668745560724479867458467101119734226242920787262576045575517e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795956970874359359125239042408001738545309974029205516250350028479629e-09), SC_(9.9999999999999996080216063340647631391452331190013726844939240296569896961000297850273249502187903374e-01), SC_(9.9999999999999999999999999999999999433794899497556322815276179600826126789609977036050873720831942020e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795694786624382565915203169748645550281629125648187342538473048985096e-09), SC_(9.9999999999999996080216063340647631391452331190013750059082556350592311007013259279581332009562554598e-01), SC_(9.9999999999999999999999999999999998545449635147156476116655627676735966020767280837801139788477430558e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710794915352427203058231314363107085610402142239333738643566211538870229e-09), SC_(9.9999999999999996080216063340647631391452331190013819071226345919003056268423243469580204326102606514e-01), SC_(9.9999999999999999999999999999999995904533264318402942797088665494168473098099097473981074850292901263e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710786515670900938843996318872224347171224622601655999124970801465947886e-09), SC_(9.9999999999999996080216063340647631391452331190014562790236077312819648013936021841096093767522887263e-01), SC_(9.9999999999999999999999999999999967444329012656362107528272653614417853100088316564486519790276371157e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710769881446658099416786494431793772812759408123085644810131337913586554e-09), SC_(9.9999999999999996080216063340647631391452331190016035606644991402861406758161331366125344117718485375e-01), SC_(9.9999999999999999999999999999999911083451753335957698366782734742280036857651229120840445266045118002e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710705429974086721663347427606689012360968482504999906035184983684405357e-09), SC_(9.9999999999999996080216063340647631391452331190021742226021766019755166635677073282552020915042484058e-01), SC_(9.9999999999999999999999999999999692705877798146209180980202889416039697765337697847566573070366550838e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838710181455400413512864239921708286433768946879981335322103027760587063180e-09), SC_(9.9999999999999996080216063340647631391452331190068135633895407621246050028898343090605287444857610771e-01), SC_(9.9999999999999999999999999999997917350069034595233007099170449693303062076961738535139839024391567717e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838706715279861272005238531471922276780683297726262167817070902226046740195e-09), SC_(9.9999999999999996080216063340647631391452331190375035440925593210805358921401995417900921562182816958e-01), SC_(9.9999999999999999999999999999986173087681510939890725703967634438409829678474189534404127411730082082e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838695047100266764690485973105251123458538453116005753338117883318460984191e-09), SC_(9.9999999999999996080216063340647631391452331191408151630659817233526519261501640108258170968253225980e-01), SC_(9.9999999999999999999999999999946638401340557907902068705705193389311531369534416754397949971069919449e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838645267814025399252193391231391610761187865616878563625763645035454610811e-09), SC_(9.9999999999999996080216063340647631391452331195815676053199378411595122696629096424049469650269894756e-01), SC_(9.9999999999999999999999999999777973833582677083761839003282867801622797968248109465281412093970532925e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838456907652600906277764508374082763528944905521246879493056328469114465692e-09), SC_(9.9999999999999996080216063340647631391452331212493336067980148975477582910497976898386563705056079773e-01), SC_(9.9999999999999999999999999999139762890673116244667382362441412074498611806063432540267177904913471882e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452837692339408111212715910642027715591669333663441661466081956482957037304491e-09), SC_(9.9999999999999996080216063340647631391452331280189228571281097872395179001384918627759255178010562392e-01), SC_(9.9999999999999999999999999996549216054525497749419450125046994409842377301546699750908551857759948389e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452837300813532278511617430408256716024832631294175412502278116661296908596209e-09), SC_(9.9999999999999996080216063340647631391452331314855452016542920727232708657487746454216181190133667741e-01), SC_(9.9999999999999999999999999995222629283209491907710975058103865056437916859896142418379002215591545389e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452826175127931132068008208047076488922744549354520722489181194669299931469263e-09), SC_(9.9999999999999996080216063340647631391452332299938499748177477830573433501562306992191853638161594802e-01), SC_(9.9999999999999999999999999957526047138001717817681444962935908587826610628982162599146333256723086427e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452773337445757009727994440521127767195988267674664956710257796866599342197140e-09), SC_(9.9999999999999996080216063340647631391452336978257378882822866917874417712819150609767043015561919030e-01), SC_(9.9999999999999999999999999778498875434179822287521504176714593801678029034816487651111047904678329483e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682452574418747627839472334610236005101556400781172545186797429375294545797210105e-09), SC_(9.9999999999999996080216063340647631391452354590784321375271123498673675322951774791775873344890407079e-01), SC_(9.9999999999999999999999999104512991501654557927672706922828054197266287565841481519793604528414013684e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451806941265813435034021585441597656144334603104741556337828883830192759239459e-09), SC_(9.9999999999999996080216063340647631391452422544264579097889755819457610418095005758362534702005887311e-01), SC_(9.9999999999999999999999996504108937765614607300264816901855676888980217525419793758197109697185621475e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451511546955473109841197405995228975813966606873901811280520497644273636894228e-09), SC_(9.9999999999999996080216063340647631391452448698870950740015973038849528651004384903203315100960679315e-01), SC_(9.9999999999999999999999995503239752335493632100628211929463451869771304307041518445712652590272830600e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682443330046508675482891583751909075505481322277351280455580152733759115162079942e-09), SC_(9.9999999999999996080216063340647631391453173099836794916966822857649638245666253087015449332269808181e-01), SC_(9.9999999999999999999999967782287109922127096816194106902306760260549771017464049733742723066614406730e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682397102493246466854829836149473491548770490797592999602659488665787003104192883e-09), SC_(9.9999999999999996080216063340647631391457266149082409092023850924426765477362542622576700012797951739e-01), SC_(9.9999999999999999999999811151871565800763397632866039298279906159989204249934323249246980141226165404e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682229354317925170622589570924131846322771645243978319642169529815401236344789133e-09), SC_(9.9999999999999996080216063340647631391472118796345773727805562353032156430235833192143327694564741239e-01), SC_(9.9999999999999999999999242779449640058768654347516289896817061367090964354071394973738344691134514843e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089681988829355977355619610992766028410873057082154824192470324431160568692000489253e-09), SC_(9.9999999999999996080216063340647631391493415197400525257836644859537210439746900732568935047738603524e-01), SC_(9.9999999999999999999998427821224943822640099962445560074142691610312817642592390164625800399454935943e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089681014263083833246027369508056309470650375280762790683044587199823831576009957585e-09), SC_(9.9999999999999996080216063340647631391579704595465238782921358133130013803796122713538653308905133889e-01), SC_(9.9999999999999999999995125748988600589776353089229934875509268371213651978830681269042654770949272880e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089677997387376800342425725460413079570094827148434092054513422710005508277837334638e-09), SC_(9.9999999999999996080216063340647631391846822795875761490586935023652300294861573147387398681130188056e-01), SC_(9.9999999999999999999984903825865019893319946908188088205383835539155331117110398736637615192810567710e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089646769932231650045753227694158937720392977844970281393217115142797010924837526595e-09), SC_(9.9999999999999996080216063340647631394611743340108805550876934392529663654007202909120311016794830978e-01), SC_(9.9999999999999999999879097462979513917452949848961081265807171892953015199149554881259619812015217700e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089595067361370197575881502627958507194172929637110373615749107194021867640111977216e-09), SC_(9.9999999999999996080216063340647631399189557949081055773150076822286524078714207058364346449326677052e-01), SC_(9.9999999999999999999703916329926793678018862111769817298986764978455514246815942735270910801895372731e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479088645884434565332021891073076062911304206133125560487627038935186362608408664153166e-09), SC_(9.9999999999999996080216063340647631483231480749364090852452304932052535761019799455169407706671838814e-01), SC_(9.9999999999999999996487849163024170372705130403489972897352338031814143951856025881392177600435144550e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479086644721698480909181809810495652198053668813883906991621689000278850873193904092910e-09), SC_(9.9999999999999996080216063340647631660417099482459208367049121416263417680999542214747742138117380380e-01), SC_(9.9999999999999999989707413496303388340721519420078257627117244044857524396603865672538099374182819728e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479075167239396632952533691297068103740674808287867991199350932853224972272048849116333e-09), SC_(9.9999999999999996080216063340647632676648696484016516910216440084340390416239393480240606438929099609e-01), SC_(9.9999999999999999950818856878525480855738591489530847742490060626019803498300295955884234956520046103e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479025900595305595164845405629143435322937765714093075402853477559942342471423954536586e-09), SC_(9.9999999999999996080216063340647637038783099033400753311777110294761812629629870595272176845473762507e-01), SC_(9.9999999999999999783891247868511027170781605082943897394954430511221748833096102402546474750582444534e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478812060353015667112017147811026535996080503304954066879411703136229450234610448830342e-09), SC_(9.9999999999999996080216063340647655972483470804383968335532665332967605317605638006583542394530767736e-01), SC_(9.9999999999999999059347471563816813703974585533669424697611817767234581766718197928651000679505376365e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478435757766532281791119567941067713974776033624931820469073329402577839965681766241044e-09), SC_(9.9999999999999996080216063340647689290816565184887672975660678196573203012985659183724804645643520171e-01), SC_(9.9999999999999997784340980155919732669734570236830603122846969557594646543331600029736926722238305013e-01) }}, 
-      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391475918132142611819388752102393165033692915673599538981558555025922168953731101952944236e-09), SC_(9.9999999999999996080216063340647912204748485323705100039051208845670299370846463132763015688408791668e-01), SC_(9.9999999999999989254000959293013931271700412167013185716357699584250005008723072462787133791238559647e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941898535036636488497127215277826105837373292871936344335743895559e-08), SC_(9.9999999999999973434123351957641655108356126724149985082438775339749458830259718282159421188380861372e-01), SC_(9.9999999999999999999999999999999999999927632191511183557994183122593964200121186693131821253591667469e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941895387803879315793299872988874079219567458382343020473787996338e-08), SC_(9.9999999999999973434123351957641655108356126724149985089693249473865841484827598087414262535851500214e-01), SC_(9.9999999999999999999999999999999999999886670956369799854044988463671964914776364482608527157520403748e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941805976809826695899140126048975278964994395575472750510702021020e-08), SC_(9.9999999999999973434123351957641655108356126724149985295788506388723666309129389406167136433710403627e-01), SC_(9.9999999999999999999999999999999999998722986845854788884493114329093815800121901031481744345330812085e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941540233536699932875645845363025690659646858121793240299327364662e-08), SC_(9.9999999999999973434123351957641655108356126724149985908335416629127715593029245923975961934901609806e-01), SC_(9.9999999999999999999999999999999999995264338077987706288142057272300188361878665987280080112655044046e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941355113870576134170534247521407373599053140149328043222699929622e-08), SC_(9.9999999999999973434123351957641655108356126724149986335042283654045554271507060777033165528505721941e-01), SC_(9.9999999999999999999999999999999999992855005575931754606666996927182324767815907865680014421638671117e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216935201957194797055558913809754941638344393443727753263366345178156e-08), SC_(9.9999999999999973434123351957641655108356126724150000518269071019163603597499360428529132307964434422e-01), SC_(9.9999999999999999999999999999999999912771669863329094278066907394996830421919897947037382758720367316e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216916585427959884469187807326758203851357581577783797264089925526073e-08), SC_(9.9999999999999973434123351957641655108356126724150043429976028155347428003603177928927825687293430165e-01), SC_(9.9999999999999999999999999999999999670477537098666404716444383168737808029257997045485448580331021229e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216900660567492273295120730967494053065553063846796737687860849897776e-08), SC_(9.9999999999999973434123351957641655108356126724150080137298703418888305134319528833619198411296276929e-01), SC_(9.9999999999999999999999999999999999463215474030430490375505426816001070370882161171454925897672854177e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216647060553774981849925239709514641198680468349184324639433206054834e-08), SC_(9.9999999999999973434123351957641655108356126724150664693600022665582320829834967885232053360597754002e-01), SC_(9.9999999999999999999999999999999996162611230490498141591227117409987770862933002305545875365444470571e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216184466939424860888630100195381207733290186577598970803568872260432e-08), SC_(9.9999999999999973434123351957641655108356126724151730986965920740676914392042223558395600465768211262e-01), SC_(9.9999999999999999999999999999999990141955221139587188876048622219261656235944949583654932571973388819e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838214809245954742265419377173811367314349424751787432479877233923908776e-08), SC_(9.9999999999999973434123351957641655108356126724154900916180509965922682277778597602962171472564003882e-01), SC_(9.9999999999999999999999999999999972243453752963018422359883006009686408899733576960095770356938078286e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838199988984871292614883303374215467059746549187036360988123030153737747e-08), SC_(9.9999999999999973434123351957641655108356126724189062101255147062178168863153998649531416621923954923e-01), SC_(9.9999999999999999999999999999999779357751952749119337135415397346329586077771529539271281380108728480e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838170639830926741809530958568335571011493362051370422346370989158269400e-08), SC_(9.9999999999999973434123351957641655108356126724256712858150614922702979830843869958098485129944495945e-01), SC_(9.9999999999999999999999999999999397378505840878111582648947317989462397679279124007440589631192681694e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838056922703945924582953371350616939564370879092524701015723812374360468e-08), SC_(9.9999999999999973434123351957641655108356126724518834544069219311170530229229288816661521658881659094e-01), SC_(9.9999999999999999999999999999997917350069034595547432988650436181647644221125330940261413392968389518e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029837132430512349717370284170794244713523074906977632069057636054907386156e-08), SC_(9.9999999999999973434123351957641655108356126726649819192675945492171623482838879107836790373471767295e-01), SC_(9.9999999999999999999999999999985885083958419955469220831559843150294661624020909247679534989888611705e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029831016766925519562232750992177948644066070800320507505566217604318134441e-08), SC_(9.9999999999999973434123351957641655108356126740746623187393076181955987299017720929242370813619334563e-01), SC_(9.9999999999999999999999999999906289720808098742720907229716158920760672342355836143655331519955913417e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029810429621160710161573712440902017379910746505443496719255786045616889151e-08), SC_(9.9999999999999973434123351957641655108356126788200665506226864446252634582417818026829258387594969086e-01), SC_(9.9999999999999999999999999999638348013401669077690243024579178299226548931177229741523212800738340787e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029722599860432517172270613751044829511414889164834463326645861348850036552e-08), SC_(9.9999999999999973434123351957641655108356126990651128045481293169565207020284408985081102515251893284e-01), SC_(9.9999999999999999999999999998495243655009417331317688561903245427796709676759356953926808791320061855e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029390260263829590149913456224351414409283553055449877714086385137998884119e-08), SC_(9.9999999999999973434123351957641655108356127756704735553197802007476906457230123986916422857779626781e-01), SC_(9.9999999999999999999999999994169843720028349941592538225760202828478839826995574233873092437649509806e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181028041268523604461953823383997278967298033210221445506810102503263840496936e-08), SC_(9.9999999999999973434123351957641655108356130866174686352525261339132012455099191859878573340985613311e-01), SC_(9.9999999999999999999999999976612715875189483262521423988785668767272054029719295093432855511617270359e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181027350466654197443147635128226423474605049994344377004418410211625135308972e-08), SC_(9.9999999999999973434123351957641655108356132458495521851970115470928880056461360025195819232241699345e-01), SC_(9.9999999999999999999999999967621929367772741946225924242764288467765420502067864563128999844661065510e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181007720488443023505691341050813424692665321294556200991184316214292802977125e-08), SC_(9.9999999999999973434123351957641655108356177706235417060187842614509154144159870398663892478488389859e-01), SC_(9.9999999999999999999999999712137757917274836580961221421196767902045034659261072139007454375760673223e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569180914494543814489619553184194488716404956513798745406664282923586874560335800e-08), SC_(9.9999999999999973434123351957641655108356392595077811996239503526868390917331556904475963601561449150e-01), SC_(9.9999999999999999999999998498802064678795413484501746926129232251926979707006267863768144179071722611e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569180563525637262939040546898057842835900463712130133522736435890518017375558907e-08), SC_(9.9999999999999973434123351957641655108357201589852238721937238654545656435722777384791657321513478687e-01), SC_(9.9999999999999999999999993930941655940840769424730197440877618183673004054802495568807642620449795820e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569179209400886152681773886767321934547610892932911998098818689355504267123203173e-08), SC_(9.9999999999999973434123351957641655108360322891560511798673301920802715538520216011605741403777091156e-01), SC_(9.9999999999999999999999976307007673116191718623322642009286202072493750628018743115740692728657137089e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569178688211982963846204285654125432586546044098171572499388964189604648509058321e-08), SC_(9.9999999999999973434123351957641655108361524248977930295655900735364742735521391891431924510957287249e-01), SC_(9.9999999999999999999999969523733964508734122356626501843749396315139728631602016872313338809424944338e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569164252906037521887384643497458231108320425650491205985670687250021963775971883e-08), SC_(9.9999999999999973434123351957641655108394798099906369460752916458830513392941920380883367319581051924e-01), SC_(9.9999999999999999999999781648223384146705773976327500723720699150992758122725248634223825439970777452e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033569082689765047852855223809605531101633991750019390410944162480572206776327501281e-08), SC_(9.9999999999999973434123351957641655108582803799598688844551140409031441391091741301980621292503541198e-01), SC_(9.9999999999999999999998720103922495208031780838389231646522367516006428938271336698587564652589687208e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568786717620537323519352210844379188630264599801475349647042222091045538661626338e-08), SC_(9.9999999999999973434123351957641655109265029244118859818421708893774744014140554410141745583431432601e-01), SC_(9.9999999999999999999994868026385819352435406147723010892486651478667106240700739674518742653615294803e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568362339300715619847002109287518546008952559829009023684632406666407615330889289e-08), SC_(9.9999999999999973434123351957641655110243235109957647273988158461472423796287777163980142500206950499e-01), SC_(9.9999999999999999999989344742444552135674714342920078298901794099170363644071131460666931767933431315e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033566642830465632003857432938244002153335937059064773092361790347930531429952809050e-08), SC_(9.9999999999999973434123351957641655114206759046682537295416670776479532208069869669756099335381479988e-01), SC_(9.9999999999999999999966965334515149423921951965446316148261727882896036822079951144253428566846102422e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033561319904174350374434275012839537014584145889988215634456548289498139090640738434e-08), SC_(9.9999999999999973434123351957641655126476277724608408227811397415480911472215581814997369138591897659e-01), SC_(9.9999999999999999999897687447469607417747458765343849524801920657752153278543760846722340091981890354e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033506222691646023496050595575136474827988363123959999383083780132428533334549145326e-08), SC_(9.9999999999999973434123351957641655253477149280015552457234612442912479287163605988280700683247640873e-01), SC_(9.9999999999999999999180597212289475432785927605626713332501011942789496875196521271097405584603894210e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033414999518903535943315189771401403757641387891347279737858720104034101328215406856e-08), SC_(9.9999999999999973434123351957641655463749537168767989893157737156568318383573341780867443198579992457e-01), SC_(9.9999999999999999997993327595661291877814745490172533782687408692303257715898944820439387166718282707e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740031740276644326005026903627169834177521852334705309376977331819281467611299764914517e-08), SC_(9.9999999999999973434123351957641659324040374491495405099474277712778104230050133561581709096805654047e-01), SC_(9.9999999999999999976196808953725985378419049520770602512495101682175257311240184405476635363144084316e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740028209457752382612683862057340124611212640154211823561772456661468832408153056095505e-08), SC_(9.9999999999999973434123351957641667462693057702376953653874330001967302215221827752093921278913483386e-01), SC_(9.9999999999999999930243200169970946045905869824297953553143821833837967488024916294299766287744876219e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288740007958775180407577507671501580016958719405240241859081791549717027539220324187424553e-08), SC_(9.9999999999999973434123351957641714141176745247689728843347781219463234640014308165600987723758983090e-01), SC_(9.9999999999999999666680561304531588008921690304348624640871323159657723565850186682010014340332749633e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739921033511900895340221098927055636402240391902735775914901465210440672386701510101990e-08), SC_(9.9999999999999973434123351957641914506743170328663917024908323424168658895394225905063251966804017362e-01), SC_(9.9999999999999998535348237438724258560143069738531915557415473639921423490384123549045359637543561592e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739543737276207259132909466675839635171681695926324716637343993089478835737179117551674e-08), SC_(9.9999999999999973434123351957642784186869783463375142718090285347794241198075075083993573173785328090e-01), SC_(9.9999999999999993624837633167616030412372148862144576593905643833136148586888515830377842435918785023e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288738879795130231457182099436346606550290454646570058726447764611070994958731205656767954e-08), SC_(9.9999999999999973434123351957644314595166899084445635934225758419851896397848238323141742399243589266e-01), SC_(9.9999999999999984983630433093548587528244734272145492402806064054336268981211275582602980786469075297e-01) }}, 
-      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288734437737542664961997432338568416445109782736057443365003214594648131985103286226755391e-08), SC_(9.9999999999999973434123351957654553682758312401526339910151363051623876406840998050557310735110764520e-01), SC_(9.9999999999999927170249792211308460553589011877428489444219410461884118665513398622904776147812361375e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168632351439412322537004869915500826033302626413620842380097984833e-08), SC_(9.9999999999999823626601084126541648835308088414680992100413858885402740815598978051202822836025045974e-01), SC_(9.9999999999999999999999999999999999999519543189770622208567888719815946857668660973679333387764133062e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168578513024922390510589691504187900096033159609447605136795426745e-08), SC_(9.9999999999999823626601084126541648835308088414680992420173613288240963151385325594731494323419305776e-01), SC_(9.9999999999999999999999999999999999999247597627371478534003969670338901609540609309055070730960157091e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427167048995976400629811929303815966749712390724744259248202947499761e-08), SC_(9.9999999999999823626601084126541648835308088414681001504356355737528829902550807841695913510666557501e-01), SC_(9.9999999999999999999999999999999999991521787387600918594925497116812465842701664658562565457618314711e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427162503035257765170581127329508330559929136741335203251073169941510e-08), SC_(9.9999999999999823626601084126541648835308088414681028503949428591774637607739271355194446034258296268e-01), SC_(9.9999999999999999999999999999999999968559487030391864217013940770419594432090328042501079296134571431e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427159336269376755375758427881820476051996531606512660169050875581420e-08), SC_(9.9999999999999823626601084126541648835308088414681047312160813649188940901417830592595427726275565698e-01), SC_(9.9999999999999999999999999999999999952563697840524961026067589613318533082549259226886144264948095368e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427054076752495745864704987022746508525718124278544606049080929011772e-08), SC_(9.9999999999999823626601084126541648835308088414681672474650929830537986555372019310432905518882162786e-01), SC_(9.9999999999999999999999999999999999420882763562246046193812165493239534195003949210626103643023683236e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426735611454678511435123271599059929655565114684972401960712520998750e-08), SC_(9.9999999999999823626601084126541648835308088414683563919381994647244303597693233849255916439752160510e-01), SC_(9.9999999999999999999999999999999997812268814952855214801708223717456631194917908356542947276124470968e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426463191425814870842907745989524807541345990491597074166826129854429e-08), SC_(9.9999999999999823626601084126541648835308088414685181889791211313511627642670204706785606447565589729e-01), SC_(9.9999999999999999999999999999999996436236131598713085126492693319640612172214927113929791459634625964e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226422124960444313061534520914195259018572154495780369382785838861226178e-08), SC_(9.9999999999999823626601084126541648835308088414710947724211302048018812402930931585017964718834260229e-01), SC_(9.9999999999999999999999999999999974523208505153317395469332722390492063381799849951914744825292875666e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226414211562017387974101609575869682860014711255472985086021290370647973e-08), SC_(9.9999999999999823626601084126541648835308088414757947368637282747496697515088042219479532148990805723e-01), SC_(9.9999999999999999999999999999999934551496743450604207094281998390504600757088426649577276358516575873e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226390686223060536515153410959449464728101777520425980292058461924808352e-08), SC_(9.9999999999999823626601084126541648835308088414897670216688335045784864740877437173155454529250171756e-01), SC_(9.9999999999999999999999999999999815721631602309979902191641894579086709191855492790391884856169142335e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226137162120897670397156306778289726464449139486341506703739732398041215e-08), SC_(9.9999999999999823626601084126541648835308088416403413010394823470194663575292187265334593849605850200e-01), SC_(9.9999999999999999999999999999998535134987333439539357180450575111994491555475083475565473090564116931e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437225635098232742466688095838394461160851520440999770962153713375146325109e-08), SC_(9.9999999999999823626601084126541648835308088419385295502515082513042349962806422468192279261680845636e-01), SC_(9.9999999999999999999999999999995999138195485121090444253959869133769894446643573037593301683611069101e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437223689786179465084151732069815455491932531474757391423066677396886037402e-08), SC_(9.9999999999999823626601084126541648835308088430938988349639677116663274395191029452447548933912271024e-01), SC_(9.9999999999999999999999999999986173087681510955787399126128065452798448271391025515570753011617571100e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437207874879039080690082271652559893075824804788379011312028376137283129464e-08), SC_(9.9999999999999823626601084126541648835308088524867661231688939346729975156306231200118396929906210184e-01), SC_(9.9999999999999999999999999999906289720808098836310938808152269699857188043519695276972038619983794445e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437103256740988009832758607035445003678633746515650386078245120192715402045e-08), SC_(9.9999999999999823626601084126541648835308089146220842714186143066724454569626466476302138915326005392e-01), SC_(9.9999999999999999999999999999377848483097243709497185996307786336562368857646712879293577105182031021e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284436751080917854368283069335964835850360794473232878826697099407293427500174e-08), SC_(9.9999999999999823626601084126541648835308091237880780673343365228623659605206411465654405670015077881e-01), SC_(9.9999999999999999999999999997598957830524825764772617162849790634913032266197187064723094447201427190e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284435248613376532788683013765506771867408262318973385169261888673539264119742e-08), SC_(9.9999999999999823626601084126541648835308100161409762030443607028751790725503984329739737942958217709e-01), SC_(9.9999999999999999999999999990009778535737768855967278439827552318015738602267510070102019878823035635e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284429563416781985734833810562581281290735062597696559023042840150341156304159e-08), SC_(9.9999999999999823626601084126541648835308133927208477075652443114529074941704841241048508650867956806e-01), SC_(9.9999999999999999999999999961293034183191607278064057295510992810669491997505850367001310758660962846e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284406486770706727012928424364177987829744922767663711027623894421013185865602e-08), SC_(9.9999999999999823626601084126541648835308270985157738301487724758378026535495399536182610511047073616e-01), SC_(9.9999999999999999999999999844729581216058214067154024458462629402747588919132667776232897363279231815e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284394669507655307239539978906442660921725384203494428390635432452078776987658e-08), SC_(9.9999999999999823626601084126541648835308341170826592690741516628567519783278939088954001793744355695e-01), SC_(9.9999999999999999999999999785038888669049139617375092711413805769685510679713833671393290740738826982e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284058867555622077753195012280870779844506826479097321416004736289999909195812e-08), SC_(9.9999999999999823626601084126541648835310335582265477444739558747149358356230429870839724664424467152e-01), SC_(9.9999999999999999999999998088855010195362012690435345634310709057832163759522843259635990825384885639e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984282464089718905809962677662117363434428054995085716007719155560341104788491149e-08), SC_(9.9999999999999823626601084126541648835319807365084989061012828710793876985221050127091277732702186008e-01), SC_(9.9999999999999999999999990033403158272842244696042465354531453238548150081629227884584923708126661553e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984276460209192136207944290385180589282562511136237825947563091144781381687932028e-08), SC_(9.9999999999999823626601084126541648835355465907055292443056666506215744060695152427558905543358594571e-01), SC_(9.9999999999999999999999959706940503341716339508693977047863085570495545737367383431813155643131514033e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984253295754813857924229181780501720460682723497400700537675633625736354362590207e-08), SC_(9.9999999999999823626601084126541648835493045371700544226674322417272262841005371594705004545365747235e-01), SC_(9.9999999999999999999999842699955189013465932001281421724275293317496150518461551450070522837458881109e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984244379990915085756451594420724352506181615168724880517987268394277836820537208e-08), SC_(9.9999999999999823626601084126541648835545998314345580858987181861792397573928396836175807325108722126e-01), SC_(9.9999999999999999999999797665151496512672575460944448443980991599884804476562710089845695917435958559e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368983997441157742208672016780389060803067826541408370757506077953982409354045020349e-08), SC_(9.9999999999999823626601084126541648837012629555179179722927260218085261040048161811016375459124388013e-01), SC_(9.9999999999999999999998550341646493511604466500892578790839616556665193640278310225880785724407544709e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368982602174099182676126730727059206526361154099764624927060214525783872466183570735e-08), SC_(9.9999999999999823626601084126541648845299468166572505483488914483200745200132913147841657667650112251e-01), SC_(9.9999999999999999999991502647383358645162370832661156639227471616268696922080923488631959818690548795e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368977539100528498712226148918365352629143987515671992532207504464108328892666288670e-08), SC_(9.9999999999999823626601084126541648875370323276693886199225526887897859846643155345138926772350687374e-01), SC_(9.9999999999999999999965928335756752839918453116980161751591672862666170368777117428701124587908609453e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368970279435404897545176479134644066163392162470182976085221174518185305793741326348e-08), SC_(9.9999999999999823626601084126541648918487282774148250728064019759324529392333603084109112969178367775e-01), SC_(9.9999999999999999999929258724781556738529177456813685670953702847023445314591815883649676105202852400e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368940864505997040019059290062746569925069524885409964252786317338835460948106778392e-08), SC_(9.9999999999999823626601084126541649093189875566739629519614959070420208255642580905548825940121931430e-01), SC_(9.9999999999999999999780679692569402442300265013064971570372466425859178157576733825908198131987699285e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368849807398347073121861444943772659094897216278741646737071381355664421948639339186e-08), SC_(9.9999999999999823626601084126541649634000719545644057033882023054240208040243552025662346401766613673e-01), SC_(9.9999999999999999999320737166681306222758046040643977416511956004359623278698439732075372267030870083e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339367907282077148797204442304085965117061712515614899191872934513864347901157235423238e-08), SC_(9.9999999999999823626601084126541655231893378163522800298248387460995280333946770846116917329034538910e-01), SC_(9.9999999999999999994559906429427136229143769364723425952028855155249740194855421191953590482078085308e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339366346764834182389292467142661746776091236438803619195121286364687319844173893493476e-08), SC_(9.9999999999999823626601084126541664500193997336582253454645497184310844768074799817844076522836402742e-01), SC_(9.9999999999999999986677509756110898530352971832787543654029019152262997652389389609336337107369615142e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339337697970406192836010879858614998566044159512621383737332091547821849811607674724242e-08), SC_(9.9999999999999823626601084126541834652520305987978653327554973023832914727909864242114546104366084903e-01), SC_(9.9999999999999999841968335338762467481561993888301163770764599754707994341758623881149185074694755289e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339277297705900780051502593970281523194669024989333080442279491784680463520816502287630e-08), SC_(9.9999999999999823626601084126542193384736458619391694864843669367938043381671438303161409970623886827e-01), SC_(9.9999999999999999536877926276787631334960546870434288985588529648484656913003106513691288893822619646e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347338930877620023983677944369332776237006109427317081845711966951580746538887002879820358e-08), SC_(9.9999999999999823626601084126544250859917138190473223391304725718649973288882658177747886271953932422e-01), SC_(9.9999999999999997787060329071317255432323035447851404707394977956242119494602872343353017265141932236e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347337443882944011198960010439106903810652538579480352024950648208329839316293635588603100e-08), SC_(9.9999999999999823626601084126553082491697251118207800546230155540137508099063094596857466425927823906e-01), SC_(9.9999999999999990276036698751558068778177268463046107151131739474110135844605872775801015688710450933e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347330989631641348363271239542502811846788991699353474581910890427060639134430047734297490e-08), SC_(9.9999999999999823626601084126591415897889582553747837641170396655247857205255500510978507287689840137e-01), SC_(9.9999999999999957674686584767796524823243854459064289959166741521393585483588057233391515425043759465e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347319631846815642622439499734718009014549822082854549108785381251314173581414885315662542e-08), SC_(9.9999999999999823626601084126658872611108860249244876145584950016688476535246565595419186258292443884e-01), SC_(9.9999999999999900304884533620746744395368465800054953030815883351146146312303612831065517732773229011e-01) }}, 
-      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347243643397266587270805230024846048211419922110620093211563709414605666869759177741889575e-08), SC_(9.9999999999999823626601084127110186941136209015989380154898167647750026409555641358058095249233918969e-01), SC_(9.9999999999999516476314464545235306989811486638040330556636280374342959470770590625081711201982913748e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955980974124677123114429557676509936765642358291735237156241336383e-07), SC_(9.9999999999999319329846724669022017019967341198955373940593426943124532306101349357838754575134804672e-01), SC_(9.9999999999999999999999999999999999998145794021824151034992276546952063579470128425871265144837910845e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955940156502946425593198736008045051176468887238363950296254491813e-07), SC_(9.9999999999999319329846724669022017019967341198955378703050216337081182745017901736958240464960405068e-01), SC_(9.9999999999999999999999999999999999997096286393244275505267068708858024015226656760246899478351645257e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258954780552363250056593828209354969702513594221583492471553184767480e-07), SC_(9.9999999999999319329846724669022017019967341198955514001589767282571768416989514908478592083127154610e-01), SC_(9.9999999999999999999999999999999999967280404449567256602953779767272513642826329383296896936334511453e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258951334029898318041593648903720322908808704964940378393576207917041e-07), SC_(9.9999999999999319329846724669022017019967341198955916129729941846749927806159060404736153902129642789e-01), SC_(9.9999999999999999999999999999999999878663001826676768945647883125443218206831309977478477928220369084e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258948933144711312600885957470723023745628170949373881560750953555748e-07), SC_(9.9999999999999319329846724669022017019967341198956196256583849413841704059358485934684771170311742453e-01), SC_(9.9999999999999999999999999999999999816931151408463493158022748508127895283907156125683209694551116137e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258869130587665200731695908960081383342130799000295469791473072747256e-07), SC_(9.9999999999999319329846724669022017019967341198965507338746420068054527430686992535032169173552966857e-01), SC_(9.9999999999999999999999999999999997765038149100416831656707157320637967428984916652321179007384141744e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258627685957770153133593133980665145035680114873452774210778978079915e-07), SC_(9.9999999999999319329846724669022017019967341198993678250429929628074446086529855441319914623154362719e-01), SC_(9.9999999999999999999999999999999991556984612166262947832446823698317069706335425591086224983764511588e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258421150572295508909015353918266640073233700290594972921380352710939e-07), SC_(9.9999999999999319329846724669022017019967341199017776074043794761999080649987720644715597027248174587e-01), SC_(9.9999999999999999999999999999999986246521791538321140093089839324410262526032794132766483926112491627e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842255132118514777407670189754829300268747631146296790579422445972624705e-07), SC_(9.9999999999999319329846724669022017019967341199401528786443527712425345438067349656944088341653514567e-01), SC_(9.9999999999999999999999999999999901678531579286843247844742186526937887456902581105156638999354744039e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842249132571413424185037086397400519451069427140645236224735165905840004e-07), SC_(9.9999999999999319329846724669022017019967341200101534877308935381687120025495954319247999142062675369e-01), SC_(9.9999999999999999999999999999999747417450607020053360449274025997088596471044643048445829829136382687e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842231296823542231304627066474379147971418461402474089476440365802408973e-07), SC_(9.9999999999999319329846724669022017019967341202182547316090968064533441856468444880547247825676367988e-01), SC_(9.9999999999999999999999999999999288822543345030404109540689541271172844228373367259036764063881370048e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842039087394647668632212427575676110678745311162086883568793923335165031e-07), SC_(9.9999999999999319329846724669022017019967341224608868615845002312656511665582975901871759504874941311e-01), SC_(9.9999999999999999999999999999994346710451642389974142975213906820960636379374445956565351614059630902e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934841658447398735556358309747060301320333509931801144888851034884058655532e-07), SC_(9.9999999999999319329846724669022017019967341269020606879448849808405947176818255397645520546374006906e-01), SC_(9.9999999999999999999999999999984559648822034118697642670018561334024590498744684299775778505269027863e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934840183608061598476530676813261559065636727336357731287918603258445366764e-07), SC_(9.9999999999999319329846724669022017019967341441099682450169015952410920161197727026903140647299692453e-01), SC_(9.9999999999999999999999999999946638401340558148651946047567705030830845056234360242303739561838632655e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934828193528051292206344357658886743589301111128518963598083379839657673447e-07), SC_(9.9999999999999319329846724669022017019967342840060119861328629128750878034527981781635225654422106137e-01), SC_(9.9999999999999999999999999999638348013401670654744316922732516978426177414017427009262261336925563479e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934748877232696103813592454820116941209684051311937090005831791112343161288e-07), SC_(9.9999999999999319329846724669022017019967352094406975641213531045050215975771300008788831709701837629e-01), SC_(9.9999999999999999999999999997598957830524833837024438139658451770412376016015958092953747808829656450e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847934481874950634952364767299811340186181120306531842745078965103472502399490e-07), SC_(9.9999999999999319329846724669022017019967383247295778799837784709370916435178396458929578732180700858e-01), SC_(9.9999999999999999999999999990733762848802769686281477679050533338934285198759395857975710003602129690e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847933342778408782224192324924439168123180532060501681987615977634029368548243e-07), SC_(9.9999999999999319329846724669022017019967516153080817270720159934246950567112036678156809229825432235e-01), SC_(9.9999999999999999999999999961445174742154051714084301875704217148541187537855096059097092400694024072e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847929032543676586187857396475419534581990315658212549860689876250787385723628e-07), SC_(9.9999999999999319329846724669022017019968019056135768921138181441265103205309538697382891252120945216e-01), SC_(9.9999999999999999999999999850619897800366537386356514085909706400048252802134135093391024631081738745e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847911536972545136151913381532317733777620652078089146068788547876729151457865e-07), SC_(9.9999999999999319329846724669022017019970060377946947243956993394371848337031533829089368415074808559e-01), SC_(9.9999999999999999999999999400771656029596462132155854082381166377843035855829041461894804373462135765e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847902577708463999396380047940009733278830565248055133343959157340302720794943e-07), SC_(9.9999999999999319329846724669022017019971105713423195580638488382622549748746851072611840267878488728e-01), SC_(9.9999999999999999999999999170409973968557584343607852474403680930842114035832845519902699695157810519e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847647989285227921668367686165032980769628050768350056106529279780532603832282e-07), SC_(9.9999999999999319329846724669022017020000810196764759465041251914736143272209017293844039582768434719e-01), SC_(9.9999999999999999999999992624401632344886083373218220232239390606945954765251975780095954962027272239e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009846438907645281824863768368027568300077601504182004312662800221380829275383904e-07), SC_(9.9999999999999319329846724669022017020141881597325128854724039285802370022242754874876020537873014977e-01), SC_(9.9999999999999999999999961536348215823345292093171053573582920473772803689128464496666682738204352897e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009841887062525403518554932903247618543559292911594144994905529662255117354739849e-07), SC_(9.9999999999999319329846724669022017020672974903996912241211121537209790414118150553427980005002962111e-01), SC_(9.9999999999999999999999844498755752821109090697505791999572940678432515960269259338708291551374737303e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009824324919483702723218122371637399225027352645759580893527121412895707111013620e-07), SC_(9.9999999999999319329846724669022017022722064091923650928573254886982625469118890732918720804524510710e-01), SC_(9.9999999999999999999999392938808970958687504761011729457076667881078317971243170715835542942940393464e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009817565428482563644962904627728510989097751359644354493467083096086339187208330e-07), SC_(9.9999999999999319329846724669022017023510737768788362266311485485756227450378974832092377679991803678e-01), SC_(9.9999999999999999999999219137958499623473836014358012161493624582104854240890708263319642557884861806e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009630348624671314496039615729291454236779256101880353155928839487671162988922551e-07), SC_(9.9999999999999319329846724669022017045354537103352957806206314197552896637668126811954258517244986810e-01), SC_(9.9999999999999999999994405396847011053395844238947397134045523438964312654277770156719238136098706159e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215008572526184149108647950811992179926661630621739828882856212499373187236131029379e-07), SC_(9.9999999999999319329846724669022017168777545358865397807517825483014819699437351674100738601228380122e-01), SC_(9.9999999999999999999967206538267357473277888107689339906705299995384756495713330006522077138572169583e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215004733954343562742623480940246117743770125478140100511273943447634567378369222014e-07), SC_(9.9999999999999319329846724669022017616648630166054528680304725175003972206221300424915897570541271566e-01), SC_(9.9999999999999999999868508714662472956466802703213112702699385122447798347479388747124949224353338883e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053214999230035483505984966394051818744321371397329292681192040684349507761418891909758e-07), SC_(9.9999999999999319329846724669022018258826558029928118677654548589205851912282914450175550855676924925e-01), SC_(9.9999999999999999999726991286997891869462074871935997473736972710130995101576244882136837183815239520e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214976929091572358225539653352024180023743427136947963267525467591349238367985149493e-07), SC_(9.9999999999999319329846724669022020860822393070572890982308845525630962805103619176725979721250650641e-01), SC_(9.9999999999999999999153586718899809846367040941322485484013347658260480960772868024813720567027814869e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214907894098414400447823528115913082892997496460813005829265208945882068721687196666e-07), SC_(9.9999999999999319329846724669022028915583007004632100751723299571667464442788779878635015213124627369e-01), SC_(9.9999999999999999997378550622082170136252649509192643352698093644758233825995519161351205013162641214e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214193318039725492715779176538724988506211699134584676295338092625588475035025178043e-07), SC_(9.9999999999999319329846724669022112289808597467708927534009121067834442200524341778591565854415036979e-01), SC_(9.9999999999999999979005284542482638036123968859275207314080991708558300887607268773826465345205224663e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053213010211086612203603142699170642736300252216873169606767717817746857204044770608679e-07), SC_(9.9999999999999319329846724669022250330573897521238228522914257388920916701116011959677480263339364048e-01), SC_(9.9999999999999999948585095416557507482992244136803439536457229266878604924292248879511097347183803783e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053191290112805841512858375763263652342281052106690909645635693146065087403465219061958e-07), SC_(9.9999999999999319329846724669024784555380184212889027506580893209955368870571913432094013679863344278e-01), SC_(9.9999999999999999390115300444896021538492738163468710010013463119562771059743765776384626179676855666e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053145497621099440080198995280341545003074145525016442341573061438113111410816225415551e-07), SC_(9.9999999999999319329846724669030127462531151412621868774107922913248712196989049461685784554160716899e-01), SC_(9.9999999999999998212693213126049470713585746227646553727652316331162865391432415860665605147328347120e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489052882859054210010913030216828310903355945261993481959874736777572120626813495993188674e-07), SC_(9.9999999999999319329846724669060771208369448838451866598956491231290480330948109563874630876180497041e-01), SC_(9.9999999999999991459698603877622232637633710878481571725729909671554344826759796002135922498494311161e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489051755493273176447072670717276116508260399488513713781207027312034969893028903572590358e-07), SC_(9.9999999999999319329846724669192308289423239242040743096928289331227490072441079427799556113222271577e-01), SC_(9.9999999999999962472733238749384422970965768757757599635025330666384174798629655968531799115371160294e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489046862199317125440755024556694521491354161201697624160772509703061122565393668811817136e-07), SC_(9.9999999999999319329846724669763240647443729014493966705852363977926545955101459747443915045664551496e-01), SC_(9.9999999999999836655766987208579146602802040142454620588271990681072331679434099761085712033180570671e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489038251288889943239167752811894722748367153838756954161625765568707773210439624545921478e-07), SC_(9.9999999999999319329846724670767931442447974375683073579915163592952031321850626688743091611773668023e-01), SC_(9.9999999999999615250996224948944509039314474257267912400087023361825188641127477992106149009746411381e-01) }}, 
-      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891488980640606647888142365830331917649771691767589810068992566817151125814978286756205585390e-07), SC_(9.9999999999999319329846724677489743570442417244709076104730595808659584871115971636470773824443546547e-01), SC_(9.9999999999998133958163936881497442222871595788564025195624873791580406848800097877313533660170298687e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504567319960022721346816037962173892841336896027386566548394676180598e-07), SC_(9.9999999999997167877490123290575176505761100552377099727665957846360521005247448246132368056436772784e-01), SC_(9.9999999999999999999999999999999999992285046636067848378528499285215689535137479044898469780951150270e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504566973533855514004619262803179781957221390018435644578624309329898e-07), SC_(9.9999999999997167877490123290575176505761100552377182175965820841341232764665265396975447646863066386e-01), SC_(9.9999999999999999999999999999999999987918270503919668664999578736804750746011920738219984120577287869e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504557131774327161501320092679290556448751047635353612407596717586362e-07), SC_(9.9999999999997167877490123290575176505761100552379524482689687448744769575907381980776888264605639168e-01), SC_(9.9999999999999999999999999999999999863860780986884180425089126971830700918453063357242982975184017076e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504527880546129746481115845845231093346754425741629498399069682842334e-07), SC_(9.9999999999997167877490123290575176505761100552386486179761311700970498438839219570546689261009711801e-01), SC_(9.9999999999999999999999999999999999495142776344812982992059863192172714171490171558654797281540266116e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504507503821127817647691711484863183013760268426759018206375406192843e-07), SC_(9.9999999999997167877490123290575176505761100552391335773966992156739328266023587991784922376990606984e-01), SC_(9.9999999999999999999999999999999999238289787706361089951325456686009457169774506097102740417782505816e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370503830205811135274536303369144651881876236709706678074901874583413829e-07), SC_(9.9999999999997167877490123290575176505761100552552530495123989796858450805764269121994562909130935259e-01), SC_(9.9999999999999999999999999999999990700803118528985291545884769305647204287216931895178545311281835943e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370501781023762284255805712252654321261921225003725049928132501496931467e-07), SC_(9.9999999999997167877490123290575176505761100553040229150798619337315698724480005387324464534570486263e-01), SC_(9.9999999999999999999999999999999964870423925512060966132301152865590520752530529547540624542740109577e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370500028122467477502029746431956342069317405965154384175030052747220173e-07), SC_(9.9999999999997167877490123290575176505761100553457413951674124184981686768032710704003190624817972589e-01), SC_(9.9999999999999999999999999999999942774727177545554007677723446780446116413610335367853367223434118752e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370472113542411208175994338805179561083297183475242903084573163826072386e-07), SC_(9.9999999999997167877490123290575176505761100560100993117711481853742658985968971772151230934156727122e-01), SC_(9.9999999999999999999999999999999590905459011959386459190650015723887967005434823467365714880645726672e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370421194355570427007050504852600406961585340823621264655921918015185573e-07), SC_(9.9999999999997167877490123290575176505761100572219593797538004858204352248822977925551689147249445861e-01), SC_(9.9999999999999999999999999999998949058188763361623084396630270966261976263242815554547294203193666512e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023370269819299594369895711463851790004839185469944915309893679408449373544e-07), SC_(9.9999999999997167877490123290575176505761100608246364256311511246998448075211580532590509631399884636e-01), SC_(9.9999999999999999999999999999997040943144315209111907210730661920275351173608039190004893750023977774e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023368638504859170267251222687277124769729086071054636009104631118972824270e-07), SC_(9.9999999999997167877490123290575176505761100996493889664576011305521750996529189741134548415949447363e-01), SC_(9.9999999999999999999999999999976477874771339090009915002507149429340380462764557664367999784240270741e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023365407947828198485673634393816099817482086401304188547059217337250581480e-07), SC_(9.9999999999997167877490123290575176505761101765355944633566454827904993127059916223460462914590134398e-01), SC_(9.9999999999999999999999999999935756010571202895350340792806998362305133743977026851728049590394417363e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023352890733028621657824020741979952007770953000928491402754748038976702936e-07), SC_(9.9999999999997167877490123290575176505761104744412312010528568123645313265276175241210460286240533889e-01), SC_(9.9999999999999999999999999999777973833582681269995232946550256442192522446093098762264164271428210916e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798023251128864346401643001373493160239639100546160136758992213432041957207879e-07), SC_(9.9999999999997167877490123290575176505761128963405730913478723527618090611511673969599215592536522634e-01), SC_(9.9999999999999999999999999998495243655009445475845322436852759090907472060880969395846045949389765894e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798022577957840853899834712299241316322304141140523054289108401467322215741735e-07), SC_(9.9999999999997167877490123290575176505761289175917537997074789001522245224699682658024690717948253838e-01), SC_(9.9999999999999999999999999990009778535737945732779091881378483357869054963949537905607237534027724567e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798020311863607820843920531976198224283732823895510084179735352424108138004264e-07), SC_(9.9999999999997167877490123290575176505761828498966801445450551240848256128552631331247157551568768920e-01), SC_(9.9999999999999999999999999961445174742154604706548697523030082768931474832281986625583477088037054149e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798010644155585126229003298674682724121519317625171809308161769244388202529612e-07), SC_(9.9999999999997167877490123290575176505764129381999017478232323788982899380670259452038069826029112772e-01), SC_(9.9999999999999999999999999839581641780994472943636188013250274866449982085556351662148256364053029684e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797974062453008474872890952046465426561427222832588179363112458893143429266595e-07), SC_(9.9999999999997167877490123290575176505772835708105536615270491562487683348405214292417389285256737678e-01), SC_(9.9999999999999999999999999378461435496302843351598181730493722485083138776466160205935257965033089783e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797825574535457574344681368455217143384992154076778409277616780456766943742354e-07), SC_(9.9999999999997167877490123290575176505808175349019385144592261200121151318764807011837810397122125633e-01), SC_(9.9999999999999999999999997506739390072487447425305698043480476016679559771483581735764231370837656945e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519797749535722194419092453915044420191891594303635830702357929060369172405215213e-07), SC_(9.9999999999997167877490123290575176505826272339000498882015996493359135272815639781193342522188793177e-01), SC_(9.9999999999999999999999996548253841618856054130243818997223700135205133225658176509770357052637670085e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519795588800041440490282766660183003868160995254186398022589509059605976063569752e-07), SC_(9.9999999999997167877490123290575176506340520395859457787579162612859334152853919065855293701044533236e-01), SC_(9.9999999999999999999999969311717194691945522471818711824452903409866088879160632773248980735684910378e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519785327116469311009828107868315001107307336506717159329689299241463084490112062e-07), SC_(9.9999999999997167877490123290575176508782767674910176758625863026903127194041228494595104524956652471e-01), SC_(9.9999999999999999999999839960995049005340645227591656563930031599385880092464590490415304776577046603e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519746694825028994898983431970116687751626592399977858215655440787518144128520073e-07), SC_(9.9999999999997167877490123290575176517977127254449150368154929825366512986291853219552290524587142725e-01), SC_(9.9999999999999999999999352992676368864367647819262309970158003209689695660980041580737124402817504908e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519597641900240191104358911316533866687425755019470219287745091827259275377502300e-07), SC_(9.9999999999997167877490123290575176553451238051306054666081039005106925921131029918712818652712133854e-01), SC_(9.9999999999999999999997474148593539917698150201844446228935130789675973760071594191468105226804499762e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519540272938980107538028670800911157631961159840445305195048303061642846793577703e-07), SC_(9.9999999999997167877490123290575176567104864043042814697861026257827507343866055045758938026386816631e-01), SC_(9.9999999999999999999996751000533518437361583262287349555969600402756313222370636870700035149174127720e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693517951331765262398696010858370088079269447705112672248212678288735938471276511806e-07), SC_(9.9999999999997167877490123290575176945267689938719877413349889302394292875123053334706059570089926591e-01), SC_(9.9999999999999999999976722056274740317337866485011977395650652906374677086648468187895380859004493085e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693508973411001681394521394392290360764785090317417205821361726771570390497849868485e-07), SC_(9.9999999999997167877490123290575179081983600370809519053207036729729697274174564177291670398492925249e-01), SC_(9.9999999999999999999863553439646370959698077510893301871327813314469116833523567847867292313918366987e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693476394792407539127377560431849908899812062272159278122302296608565434794191799971e-07), SC_(9.9999999999997167877490123290575186835588752733148505008653373892823256677574574848449717256671734848e-01), SC_(9.9999999999999999999452892965461948012512571278401751905959364959400449476432342302488664696531517855e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693429682087588784282163645436431890257354094024564849720599871889865344524805073483e-07), SC_(9.9999999999997167877490123290575197953060407243441558329023300608609582105195218341322188920989116641e-01), SC_(9.9999999999999999998864069303222444240802622090588956682079774106401539748816629610457811354285545331e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419693240410145798146977148968072294894552357448042091516220592065130852858504286540922e-07), SC_(9.9999999999997167877490123290575242999166301045156389484335642831519304843728875047182897771249791095e-01), SC_(9.9999999999999999996478255885721523210095264314878691951645003774580687936694835248944576677859047951e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419692654498300157459776195335091764111546411313651355535679164343538911436570631511110e-07), SC_(9.9999999999997167877490123290575382444277887409101784344871580266462630939097404448312473195206671603e-01), SC_(9.9999999999999999989092711416861275848747037419474868418371747978361424566152166535475015370572668484e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419686589768541452411308004982525083572117758672534991785085946823891141640212192810373e-07), SC_(9.9999999999997167877490123290576825830214246160602012860409266394519009008181429290942452902987834603e-01), SC_(9.9999999999999999912645492167423745863298328545027488810405830261465356331208319357505213555195224762e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419676548536598358761442524616151336799503858664528741236350684233504853282214645793356e-07), SC_(9.9999999999997167877490123290579215610723356971088732358081518312540420341561848878819627050824760541e-01), SC_(9.9999999999999999786073610083754392860445226392386491847849968111786480849442061726846806476511006677e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419492206331449367331588247576378918688905397486734782038777936246419227550687252701594e-07), SC_(9.9999999999997167877490123290623088455347224805764144363421326932996661725714254839299825124756603956e-01), SC_(9.9999999999999997462400580181300220492183812887515557221797210954273980698432270984487628364343391828e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419103557588183855114403222735929297975944320556539914505343353649289635852689966420844e-07), SC_(9.9999999999997167877490123290715585590839165120329661702014048283042612428349161688230109643371044387e-01), SC_(9.9999999999999992563399821773074211220185976163635506853655730627087860783791978784397647640883557366e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019416874498955404485243804576378311808812656691281844931668386524484909153902062933428600e-07), SC_(9.9999999999997167877490123291246094287826809959870955238304726169966744942246522779824261880220246378e-01), SC_(9.9999999999999964465637712036270052807157672101888717360010877171083471599149536724978627149845233546e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019407306351914871477819952798660381542937170711984029192719614433057379864027769491627487e-07), SC_(9.9999999999997167877490123293523282130449956855028506911294025232684179484470249345750490633565966138e-01), SC_(9.9999999999999843857092282855302421456953418311029397913695294229646075039833323326927599521059212761e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019365776125548480150038455417870652043193057735143775573346193513665512619491609103806598e-07), SC_(9.9999999999997167877490123303407340786980095472948006561215266073542124622607347419602707684254569882e-01), SC_(9.9999999999999320359682368882290826897897002608860341109323993758571716878100230648820175649841518560e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019292693849586012255812533450199613173786061778930518178261035859109435079896963457670239e-07), SC_(9.9999999999997167877490123320800684516748944185533984546000770534573667828427532374758723560675806969e-01), SC_(9.9999999999998399141920648926420907629288919194572456523347583032654330074068895656427313245182187354e-01) }}, 
-      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409018803742093136530293668420315854633518442975086485262871525074775594507641085085789333598e-07), SC_(9.9999999999997167877490123437169610568908742049910067594780109958854751982372358538280958928285413963e-01), SC_(9.9999999999992235800170088861254908226957093950897252155788312361934881068715393259776272869338631818e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107903096194033471248804708001515271382909281253125005321108104078130e-07), SC_(9.9999999999989026983078307018885860924222169389350706796690044560554674289147189718510991235918733910e-01), SC_(9.9999999999999999999999999999999999970108526902608609669041716627051175184210503786986631058551704941e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107900454200753831529683443354742003521420983480814490189577116164245e-07), SC_(9.9999999999989026983078307018885860924222169389351944480559476968150264757991873185772327325232992520e-01), SC_(9.9999999999999999999999999999999999953189517140777718573236360185377321272284942988578246355129785851e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107825396757075869090547337565117450287041206985886287216309025631965e-07), SC_(9.9999999999989026983078307018885860924222169389387106336585739720357460048763817671401387584537951331e-01), SC_(9.9999999999999999999999999999999999472530602497856663868431799030441083432180384637564804098309622967e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107602314450846605632177037505843085712369883497888458681238050019733e-07), SC_(9.9999999999989026983078307018885860924222169389491612799226474280448836626651750963146099177614688505e-01), SC_(9.9999999999999999999999999999999998043938128069098385600877564230769220144983295582652469370772868662e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107446912880144986786208698832042000262452519724159349742004427335386e-07), SC_(9.9999999999989026983078307018885860924222169389564413142370451561488561715377812257382207711122397678e-01), SC_(9.9999999999999999999999999999999997048765009361133882181729345546396007852462514060198258749014123311e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832102281550213869674546799957108631588534088491853756350410772923164267e-07), SC_(9.9999999999989026983078307018885860924222169391984209627503499563244190882671591089540155284123647671e-01), SC_(9.9999999999999999999999999999999963970398744165201967075761891084759796374119379603338282198026689212e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832086653616430846835003335484508507104875752511362146811628673508318464e-07), SC_(9.9999999999989026983078307018885860924222169399305364342341693204185112114057855915306950320413517279e-01), SC_(9.9999999999999999999999999999999863890975276340600998265965621538264010542301289237624449553500293813e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832073285245680783436365021644193666935279541363783712762854156073245830e-07), SC_(9.9999999999989026983078307018885860924222169405567990733352721367852182194896899610336624144103071116e-01), SC_(9.9999999999999999999999999999999778281523896153653087700622817569655637754909243623603598976108742037e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831860396786627146962492032017394220016072566617379480084310072957170090e-07), SC_(9.9999999999989026983078307018885860924222169505298983158488119819379954338801420331963311429245195999e-01), SC_(9.9999999999999999999999999999998414969230610991777109874345228789090900443402294471323685818355871682e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831472065412809344138155817751432351380491536127434654991066383295064779e-07), SC_(9.9999999999989026983078307018885860924222169687219005844678768260926654867135664068689552905145760169e-01), SC_(9.9999999999999999999999999999995928141442258493241573862539559055792130783516510381052114173510894486e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679830317614858979030052878262135934090742591817282901346167718653772398165e-07), SC_(9.9999999999989026983078307018885860924222170228039771568933931951136139788994804659330433336555186198e-01), SC_(9.9999999999999999999999999999988535177826367045531220948492289894138864954679376256783734878055398219e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679817876517169034195108142716083156798089771532624112401901734928150457916e-07), SC_(9.9999999999989026983078307018885860924222176056270315356430193625904251318114589670029067778281111675e-01), SC_(9.9999999999999999999999999999908863872495578142400966351592297734136819688483692248613437788350145263e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679793238915355855121979764704928653539732213256568458588348277616115936425e-07), SC_(9.9999999999989026983078307018885860924222187598147647394418680848426594211718773305397846785145006909e-01), SC_(9.9999999999999999999999999999751087609854167119880668260660489987908314267904343564835224785141024541e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679697777311958858860092096081791287862443558999908956124381385728435871621e-07), SC_(9.9999999999989026983078307018885860924222232318657568876180890242677208008871231909478528552510702782e-01), SC_(9.9999999999999999999999999999139762890673179151496807090370157112530490132094364871799064062579321941e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599678921698023984371370721753262016862178540793864114810161834429944171942154e-07), SC_(9.9999999999989026983078307018885860924222595885371961729429698269862720095675149810719308765556906032e-01), SC_(9.9999999999999999999999999994169843720028775405061229361031111152097735198322542613211945817318671038e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599673787809511887912046655466682780386355798635475760798841548287570164184798e-07), SC_(9.9999999999989026983078307018885860924225000937287821494857491767917405513184776157611630538853480107e-01), SC_(9.9999999999999999999999999961293034183194393313475873262734047353975162259520755684931835969019296493e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599656505611163631129380111634514688115070578219936469336879361578207824639456e-07), SC_(9.9999999999989026983078307018885860924233097058609858201822453771548425054686217719049072082024385264e-01), SC_(9.9999999999999999999999999850619897800376787198437449318171470704599906491448911342046840782601245010e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599582775558288639100760358368633720147351433093085355914095435617212519522758e-07), SC_(9.9999999999989026983078307018885860924267637077253743719381848528018748568724870331372967653122808821e-01), SC_(9.9999999999999999999999999378461435496336575883774824938411955559074613996402228623266120693709863383e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599303787936930792961163336108190354395511306681258826472164838322850860910225e-07), SC_(9.9999999999989026983078307018885860924398333275986319508310709753738782581252201247055001214018942572e-01), SC_(9.9999999999999999999999997591857992724877937458454021947497086065575435326407571104820301090814880336e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715598171355928576253866111045165523521567236036949918425554181900676925660042346e-07), SC_(9.9999999999989026983078307018885860924928839103071727378210706721265561568122146029958802453314365347e-01), SC_(9.9999999999999999999999990339898515154613071635340045536877092307150732732340105787826746491305801191e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715597591451600757977135670153003542755539888806358948250499251796236656962665705e-07), SC_(9.9999999999989026983078307018885860925200504530037764160657973276121444464790389644979681885644458251e-01), SC_(9.9999999999999999999999986626260384847423952734929724100904702903791675090937310284237745250944983361e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715581112762379187408317063295029814544727284291770678947874960587448042652558769e-07), SC_(9.9999999999989026983078307018885860932920209192461747402614406665049257019666142438076407430037055667e-01), SC_(9.9999999999999999999999881098700587288247832597151103605635743964685013853453293961424138360690420160e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715502852799357604221663639557734917944748960478412362347838203865248769659623355e-07), SC_(9.9999999999989026983078307018885860969582336458507963398833294334231396300385700701892482298530142983e-01), SC_(9.9999999999999999999999379931234141933946893590481434463286919694833669390475615712244697346430866841e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031715208226515248673879098484765620471112612063317466548070697192251453501986600915e-07), SC_(9.9999999999989026983078307018885861107604716062047148462747911121830087319278661020847047270179460595e-01), SC_(9.9999999999999999999997493179660871197041779835610813482278647333869848634712450964532866047092403825e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031714071485521410960254282128622416553925572464808908945616414863213921142226274889e-07), SC_(9.9999999999989026983078307018885861640129156089146827698947312596345547421867782291159570669386301169e-01), SC_(9.9999999999999999999990213625954346890649753385660773651087551863142219402458725723761462436429945169e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031713633965424904117003134182295298718070777031201083939082887253281125820532257935e-07), SC_(9.9999999999989026983078307018885861845092420065682944348068875191493020856025132209076481205372792059e-01), SC_(9.9999999999999999999987411799454316610847002595685274381240095884266946017684431754699992871541027766e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031701516024287413559832139183003491091597646059608522180835976113410618283410169977e-07), SC_(9.9999999999989026983078307018885867521935125225296908009106072592965662408630522200326394317685221677e-01), SC_(9.9999999999999999999909809950131500266788199396969406738926245096810260679828847814956622962116221842e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031633046582403936252845195678176423157074888990882280078300689736883213343980818786e-07), SC_(9.9999999999989026983078307018885899597536687609200147282322528037489151576803223974053732528543909021e-01), SC_(9.9999999999999999999471339813003960776062137781187906292929882395257589520514559667450864752218430447e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031384588181932838025262970928620326102025598785801692207484223000006661430012525337e-07), SC_(9.9999999999989026983078307018886015991835211332249395737048106929646825409683659562257137396370848256e-01), SC_(9.9999999999999999997880241858525953189052350068168593222034704311324796564195872417166517536312788898e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031028337228952492376351260370890844094754877521151377003410209073683185344619981636e-07), SC_(9.9999999999989026983078307018886182883273343160009262770349787543088101053380706217084800578023382578e-01), SC_(9.9999999999999999995598853257886527448520701476570658946808329977577822811789613020170952228100302744e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439029584868907069255500608866251391973685624687712882106286498836224160366282981110458e-07), SC_(9.9999999999989026983078307018886859099019915829661293455445895313643814104117855349533938806539603096e-01), SC_(9.9999999999999999986355054336427308757141965455350596697676936157509858239509839340232634272240400838e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439025116455994953671877470219084162076155892920003879502513067639677938198739662960927e-07), SC_(9.9999999999989026983078307018888952398282222478637507802970484007201720291769571087569552827586034358e-01), SC_(9.9999999999999999957739871147814405728599082832807011178440399602781138553001066913498882342830010263e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438978864247639862184525414192706300176636736360472797445428213678999359978854266120848e-07), SC_(9.9999999999989026983078307018910619982620109204984303928430286842469291904637844347174430900770836580e-01), SC_(9.9999999999999999661546246926051784268474501274989901776413040046259344490940284876134757630900069192e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438902285542495227124341383054757797663759344045758477517847541973233898978829372153982e-07), SC_(9.9999999999989026983078307018946494497831767972461149130959523573492072276579933476014729128175115955e-01), SC_(9.9999999999999999171145355343491768289508528436381720333664842021573743759210487231068504671670443189e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431437496413488765217806262702881227247250623088148925302031905907088641819454540343874186e-07), SC_(9.9999999999989026983078307019605097673243601597006007403058256538443561567636716707518977114313663148e-01), SC_(9.9999999999999990168108449743606002847441553921883698265863442618033472080858632544928771045926965225e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431434532412887640466749284164738824881784334311664001545197888103949173070366854399116367e-07), SC_(9.9999999999989026983078307020993631005735774244026019293853871694111540160414240205761313844201406966e-01), SC_(9.9999999999999971187002217959087323173560732681698379775362309694647468752038179673752880159163870522e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431417532663777460721969123690587178806676168376119053300570692026523698515712030712374606e-07), SC_(9.9999999999989026983078307028957434479504108249240089304813655485420999652301749135086139637097110868e-01), SC_(9.9999999999999862322637058397128185488455532972589312411368436792120154460566668139909646852780949929e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431344561905293841493760005304658577179168039863128255809059202769910548339222250117388680e-07), SC_(9.9999999999989026983078307063141749561387803656090429100012864572302954988689841283538618477714008249e-01), SC_(9.9999999999999395026605449673563299853397025407274751112097631438983757622453751488640801116227701705e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431027834737001583164022151543991114270505689527168354561330683321651894276841351111778587e-07), SC_(9.9999999999989026983078307211517640683936959551904991129332313203717276340377390423336322523063125194e-01), SC_(9.9999999999997366743606597945152331833347467614778702894661312755887099262364020437917686501253171898e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159430470478219997915909792761623275101147427478131110896026055816462066094316664979251685570e-07), SC_(9.9999999999989026983078307472620186225812244609602573167006560914515309216662220933690526820457716979e-01), SC_(9.9999999999993797498966698260637402811317670813394020454897865146415487410462531350636259551443366488e-01) }}, 
-      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159426741524183352168712899766088409942281352490753470062168070367937344186650919264314254242e-07), SC_(9.9999999999989026983078309219508150165067777566184679418777424752658635563276321058501100051835654684e-01), SC_(9.9999999999969917722196020780320284262567048631317441886654680877206003792323951839773300049769573616e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187188024455980722262237911102180287248979756962962416426993657215152e-07), SC_(9.9999999999955982472487817910948653715178849853463483574205866503167314031035602389320902655227834433e-01), SC_(9.9999999999999999999999999999999999880092343898358128047250264559837632328362055940615670265324671904e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187166797823444561476793342312805184853085502785745927702307646102420e-07), SC_(9.9999999999955982472487817910948653715178849853483399886233065839366457930504335474328766605043506174e-01), SC_(9.9999999999999999999999999999999999812222861605128985345293462203372186040620321974504758697325728818e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097186563761930683715596611854215313824322261695474395477570588953585059e-07), SC_(9.9999999999955982472487817910948653715178849854049210359626128671650656791316218112680278929319043539e-01), SC_(9.9999999999999999999999999999999997884091596497904999815966187998941173726924884334414390040209532861e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097184771446190844436112047118280414122885768141305166929554850247161705e-07), SC_(9.9999999999955982472487817910948653715178849855730886408103860204262946896921712420232095255551567079e-01), SC_(9.9999999999999999999999999999999992153387908022065829869570258067821558919315117575594903793021437759e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097183522899473392035641581065588091655081181320926988617852756554907912e-07), SC_(9.9999999999955982472487817910948653715178849856902360308307110931287693651967845821839444541733892043e-01), SC_(9.9999999999999999999999999999999988161317136172190513631843512903344564348158436749001441499884379863e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097142022697304830313504182990676907223798385612652260547381020438842490e-07), SC_(9.9999999999955982472487817910948653715178849895840754053659177429780214325347654915479068079781854750e-01), SC_(9.9999999999999999999999999999999855469651067784065201855192192422301904189056004405188164838940610448e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690097016462798925029837596991637332884704747220485179058582368718689791583e-07), SC_(9.9999999999955982472487817910948653715178850013649837052362701945085585511660558159848576263346919608e-01), SC_(9.9999999999999999999999999999999454007700600118529097204137621461115127580548255084379799335456761978e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690096909056964207141316114285599267208859624224761043105221257490877635325e-07), SC_(9.9999999999955982472487817910948653715178850114425507151665537607608681031930567242690826481802676641e-01), SC_(9.9999999999999999999999999999999110591080693168323418682454813843029453597348930186594197303585890903e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690095198641905113091329941041266102235322123206108025861308747000871272064e-07), SC_(9.9999999999955982472487817910948653715178851719256605768261366868483106921409871257558407988496522809e-01), SC_(9.9999999999999999999999999999993641754496769709105679571418148789967517605237085759187468174679338137e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690092078661457843725339408919218688013846928704563308962638958335674499504e-07), SC_(9.9999999999955982472487817910948653715178854646640589107169886355793339496698144643517107870296504088e-01), SC_(9.9999999999999999999999999999983666010234911940185311777512659635441655463297707972922679240877058854e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257690082803430564499033876791174202568228972647681834473219663756424516797925e-07), SC_(9.9999999999955982472487817910948653715178863349311268569694847449616063612732974667921354770519105526e-01), SC_(9.9999999999999999999999999999954009628432048419520868389487473479298118178224999377417181362984651177e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689982847608933132131929887691426437587541071966318997079292219270117668711e-07), SC_(9.9999999999955982472487817910948653715178957134857758528720558951708775329464209195865976424566725239e-01), SC_(9.9999999999999999999999999999634413486427028124749143340101328107246586302409810188896190435444073862e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689784901109867124964172110259038345854431622434539180124742337455003748606e-07), SC_(9.9999999999955982472487817910948653715179142862114937653917491507732534120653060931102944423513870594e-01), SC_(9.9999999999999999999999999999001504503314394193685878183696615699619218247131511919200849609213633159e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689017931567500581823576510803408114673505630397567865833648371141238823496e-07), SC_(9.9999999999955982472487817910948653715179862486610019865710604191221393983502184044987512952109122061e-01), SC_(9.9999999999999999999999999996549216054526510292425657025884832694371838527372515931174870068879305255e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257682782658377477100144929799932177740322433508613034066551090248006620641743e-07), SC_(9.9999999999955982472487817910948653715185712856244288715426212756187784411159104387049563143027750709e-01), SC_(9.9999999999999999999999999976612715875196342123312716180542695095723186383751542806086499801671299481e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257641535329791255483641068058392341802319079291588221891803789968531674172950e-07), SC_(9.9999999999955982472487817910948653715224413986299286620185120146645031252037119131179816560918004744e-01), SC_(9.9999999999999999999999999844729581216103595629548277021523783967967007565468711892824466966548474263e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391257502684532333694616908657145773721851409588664294286537345901373811686329934e-07), SC_(9.9999999999955982472487817910948653715354693520873563920404164608810572792553088121981656131100823545e-01), SC_(9.9999999999999999999999999400771656029769586620609575747186112017891716528106870671371789835855090831e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391256910313328625492576145028198979155560663866338446380910081492576060421285075e-07), SC_(9.9999999999955982472487817910948653715910497636711622498240653888938375388592390408343871164950177997e-01), SC_(9.9999999999999999999999997506739390073172020411946742479000146457700092276455602824337077640533414788e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391254668836120360934124035648711602991972814496901787213826858569981954884663191e-07), SC_(9.9999999999955982472487817910948653718013608405958816067538274980209988751973751388697818172124007286e-01), SC_(9.9999999999999999999999990339898515156741160474147903823661893865138160657978815774383397352093913640e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391245570509376393472133910477544695632071647477319015269004042966374520404328216e-07), SC_(9.9999999999955982472487817910948653726550295233206389983689641022214030880325722164702415170963562656e-01), SC_(9.9999999999999999999999961249145434291543126718466386720234496242386032480299056743202142381584889206e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391240911369564195887020191572286491902745528716532485208293138698102038912139365e-07), SC_(9.9999999999955982472487817910948653730921826238889746783755010748701772922594922000504776763615717930e-01), SC_(9.9999999999999999999999946352133086857945785377171867617733972888089630697362551804055458485952522588e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391108516225534317309392300435295618655774255743817475277967044785983815868880376e-07), SC_(9.9999999999955982472487817910948653855144215018319548458197421974344045541600175307990897507590952785e-01), SC_(9.9999999999999999999999523035346114741730012469260346628680051430427876182017982741328862808269605395e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345390479750251693835035126779629636221568318419655903246800206781377798482667600698e-07), SC_(9.9999999999955982472487817910948654445096451001100335278436851299798127003782766269058934467776238826e-01), SC_(9.9999999999999999999997512635389576466119510551241852132704394706695616835673123038134031682818877877e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345388112626945033644945346666856242699850935784394566606338997205180362205887473077e-07), SC_(9.9999999999955982472487817910948656666097182133891913939073517699354030532519421028248157087795697536e-01), SC_(9.9999999999999999999989944056950505735129040391643032751461380845893982225223485840643787497556567176e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345378979680411470249605830340924529504995954887968181527817740538488324013043941263e-07), SC_(9.9999999999955982472487817910948665235266718578697069482195571747758295023794907868513987129868148950e-01), SC_(9.9999999999999999999960742611455618963380299797379620550577721773508296643454667026533941813787825767e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345375464501782021647295145243131540576860826519351575358719373783841091584271523928e-07), SC_(9.9999999999955982472487817910948668533453291327636870112427162375055612962663922895188911524321863483e-01), SC_(9.9999999999999999999949503270813975687418992467779681709402130841565640134405305787812092098281136968e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345278105024904239786822615067852234034482023367257216619596737152400848064548314705e-07), SC_(9.9999999999955982472487817910948759882927448358141327899133604969857934820124452477454815739127932676e-01), SC_(9.9999999999999999999638208613935264058496397615723919183749507798187049955673351428264558024128337230e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880344727999279360942267020322377621854727044591802052962509191957289250548858270889808e-07), SC_(9.9999999999955982472487817910949276030632814771188701984275300400184584028263787051143060939198256235e-01), SC_(9.9999999999999999997879314823648393711467089337055779335504619983903504977608755691441302671332911765e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880342731803752307417385156223396344123887783564506969266171962222069933107395503799021e-07), SC_(9.9999999999955982472487817910951149000964607605365004662483533897761463774996192884626331924365844554e-01), SC_(9.9999999999999999991496731210991831891340450360052219894483091186106758372993697845286523801678682142e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880339869567830722446525428534103794048546407429919094206792468249407412787658641612750e-07), SC_(9.9999999999955982472487817910953834550997691427432222203281811980717795099762566117492556524409921271e-01), SC_(9.9999999999999999982345092585876654722304658366183440391576481599003517558539144950511192512409349935e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880328272274271223911968828026752137453709180468231871960685125691908414707751826176119e-07), SC_(9.9999999999955982472487817910964715943362143130717707063049217040617296796971358459216051728392945327e-01), SC_(9.9999999999999999945264208062865656210843251542096076958235906026830172416921864002480923400080284752e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880292371592904521896474617530844915666985654189852349027144000193065478238421022087780e-07), SC_(9.9999999999955982472487817910998400474852017435443592700464957070855861751232070767521872236986602252e-01), SC_(9.9999999999999999830476304037984503249702361979401509587808404034970629111339855965613774113444144859e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879920766321117700787942922689971911604797190892277160528700299866409119530209912452866e-07), SC_(9.9999999999955982472487817911347066544764449586029158925448075362718159629442395592308657131637646851e-01), SC_(9.9999999999999998642315281763658959310993262866514779382228849213767483204803532468143271233602703944e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879305508119392888052858183028989642845544396631553261107567896507972813230559496782474e-07), SC_(9.9999999999955982472487817911924344843711307333995567906003401772889553360164890033430931978290404720e-01), SC_(9.9999999999999996675104724149760340168377573591455751139245616658261226801932661955665838943085288217e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850868010275195312908864100820037823148128934498700447555637626347184556418624926955437564e-07), SC_(9.9999999999955982472487817922522322782635005843255714981446042930933498973605051418609994978541640709e-01), SC_(9.9999999999999960560021013495460095922268317460242495248740846070487810482068344717640216687466282108e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850844196531200621750366610141552894225318947058009888996747170916953421599804994599241803e-07), SC_(9.9999999999955982472487817944866043819221796535201516702937308624904937636564139106763729365961821847e-01), SC_(9.9999999999999884418575891201625416684083526806820859405778105977440346495058119815600936492205752560e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850707615022704915335641342506134591651821613850225498202144631931340078807535026919676607e-07), SC_(9.9999999999955982472487818073016372690843162259410699717837655491508662102702379297083677229569728913e-01), SC_(9.9999999999999447716416156708883433287167918962672011359604725002478067198428354072871172053687081998e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850121344236873112895099586871119553175124196640769661130954408970804009647936630837496025e-07), SC_(9.9999999999955982472487818623096649586678631721110968395919954828591710702252600344948172726817579576e-01), SC_(9.9999999999997573189467510257079960802806657379407871384244696251063991014219090525575515280302290091e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726847576655244902906005566334504361456219113911500940354770807551122145792885612521794419471e-07), SC_(9.9999999999955982472487821010701932238988504428000333669975847229758775993925147918181329733927608364e-01), SC_(9.9999999999989436867128671076133682580771078984890129182749663656713197714085563766001898243149552750e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726843098671871802005320286077286220695108885668328565798214645957321054950003417480994503413e-07), SC_(9.9999999999955982472487825212259289928732187777989320320666315870563872575749953499548413781890275177e-01), SC_(9.9999999999975119079663688278376715846251426563796308445212698563593673321841853261039113087313521082e-01) }}, 
-      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726813139043401097512248917876292813572713935482541830510369495864397672970818960106228432686e-07), SC_(9.9999999999955982472487853322479214115160234863039083300485613119635570612487484190177023996176048437e-01), SC_(9.9999999999879326943509256523758084292288115832825796517407920013962322002165712947366819431214661411e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941659704656507914831235628369455928415009712322152040828670146040529e-06), SC_(9.9999999999939060790161031790048854092626781629036776887146727588412807536192754578343529277325609624e-01), SC_(9.9999999999999999999999999999999999833996177671408297742452135308707385067738603599494870829073693395e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941656246952102842271499023117633576848543175013395946585110335619340e-06), SC_(9.9999999999939060790161031790048854092626781629074949445740460548121768467634848621165987434589495111e-01), SC_(9.9999999999999999999999999999999999740035592947874202410758236047782881518649225518053889474598983870e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941558015644839953572073947408240926358477325432885149552783773554354e-06), SC_(9.9999999999939060790161031790048854092626781630159408928954415857052363578801535612682831034961757373e-01), SC_(9.9999999999999999999999999999999997070671764438515137524417910053253229401795788033562340475781078446e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941266057039612972413310616646054898103022484543966302862137135129080e-06), SC_(9.9999999999939060790161031790048854092626781633382589877742782594561533907495048184638065533648975314e-01), SC_(9.9999999999999999999999999999999989136910503079640848733645380910779967035016691223993670221580339693e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941062675486862218707412661013696462361966404619738353912504869475077e-06), SC_(9.9999999999939060790161031790048854092626781635627892925589528201279493601284535490102169284463479537e-01), SC_(9.9999999999999999999999999999999983610165767350823312435607213040683186235728896471229754457381529630e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156934302515503634310646027099796003355806348963396605689125594028046089e-06), SC_(9.9999999999939060790161031790048854092626781710259085425505067675962761729505880671662676705618276340e-01), SC_(9.9999999999999999999999999999999799907769484750926858765327788494626681071264887159765393606938022358e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156913849482598452514751410841835924935597884086381400750454950757943329e-06), SC_(9.9999999999939060790161031790048854092626781936057622699895497750703479221610047122182442694065357957e-01), SC_(9.9999999999999999999999999999999244111580452150147560913367902997619946481068395418451549994202594722e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156896353649135378457569963945851507839152937615780489685381185566291192e-06), SC_(9.9999999999939060790161031790048854092626782129209104080321153322686899957714314973254452093750134556e-01), SC_(9.9999999999999999999999999999998768675120353266900055520804305511284636422401089664721825815569492186e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156617736224809738754216306780029593003319301601683963609080744685347808e-06), SC_(9.9999999999939060790161031790048854092626785205105337345019271497716169494708402249844007351214356316e-01), SC_(9.9999999999999999999999999999991197450678669752689266009085582761297903813480200346020251172249133371e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156109508171307346588766762340355308923834875916265302734118430180518737e-06), SC_(9.9999999999939060790161031790048854092626790815869844235190784783489044951809317926858733324195684128e-01), SC_(9.9999999999999999999999999999977386725560023806550683820607840585443760566501797732128625456697789154e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053154598622887767989387627576510124601384981920141124731912502327882659594e-06), SC_(9.9999999999939060790161031790048854092626807495825750733408642875871006789309621686282177872896657239e-01), SC_(9.9999999999999999999999999999936329524579143109581348636445340976076387923067724635449570980891937857e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053138316356533053229478415262572711135845684398611493252405363212304990351e-06), SC_(9.9999999999939060790161031790048854092626987249701053753432356889705935014135641483640028143697162126e-01), SC_(9.9999999999999999999999999999493870861811751295078199019704019601124597266959944607475070804974318574e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053106071935255997591191564792694270708428704520816473789402301001877080017e-06), SC_(9.9999999999939060790161031790048854092627343223467554359414008173944063439805827663075409308808783829e-01), SC_(9.9999999999999999999999999998617652329996411352438845070758389393858340852356196253883916954722091674e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122052981136717167140310883125486786112237433494695456481225555966092773698101e-06), SC_(9.9999999999939060790161031790048854092628722490279928863491219379204958899043329090871897778757566427e-01), SC_(9.9999999999999999999999999995222629283211432644179828563867900337544515782988634897975424746561283139e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122051965444212044305321460286196536143115127312423369032070778979193664670865e-06), SC_(9.9999999999939060790161031790048854092639935589238919608529174556490625377664741915894861725361935304e-01), SC_(9.9999999999999999999999999967621929367785890172149974867646689369285472496812509540461573285898772428e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122045246475976876026404457468587472484922549735882270429659528080136631029502e-06), SC_(9.9999999999939060790161031790048854092714112030773403363833401125073880134690513913818137831040006305e-01), SC_(9.9999999999999999999999999785038888669136217263033583812998980166090206229504750831331372446466897028e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856122022628427014142084926408548712749986410927708704548777668790279701690148468e-06), SC_(9.9999999999939060790161031790048854092963812033480188881174033936785654517947747931986168148529303685e-01), SC_(9.9999999999999999999999999170409973968890850233650971193207199632888312755769529020050609368485603166e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121926134340304406903742504701589700038901878747507946954840904874523529894907e-06), SC_(9.9999999999939060790161031790048854094029092852011817691521683367128323569475176047474154589578137872e-01), SC_(9.9999999999999999999999996548253841620193193566663153859810260394599508415051679063020920893582640450e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121561009744884812438837438157745571134492169161711653868841754495766600571325e-06), SC_(9.9999999999939060790161031790048854098060015793897889078280679065277191252339725290514843851205638812e-01), SC_(9.9999999999999999999999986626260384851878851759170528230197527994587744267591148822617641325425585707e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856120078941196903260965031492689068814604994950147495077178616107827554419849813e-06), SC_(9.9999999999939060790161031790048854114421839090521561123984936806123423835324128228699761719236470536e-01), SC_(9.9999999999999999999999946352133086863997866453265606964291902721075788956617650840192217286669480434e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856119319992351624089039003894437206266992184997868488146121044090313989986981146e-06), SC_(9.9999999999939060790161031790048854122800525025491530157246372471675618192957937544032583120124753041e-01), SC_(9.9999999999999999999999925728254084059089171594717779716549198756776781947738509101413785094625002233e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856097753534650786845235099906115144947522397478403943554791086939141797700992042e-06), SC_(9.9999999999939060790161031790048854360891111669261418452776441858828979839869050657863437644162286981e-01), SC_(9.9999999999999999999999339675561721679908336122257394570169189108177098828101755126616956979737756025e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235855995330935408806668462537517472271545340047744854478415433189166314745783526759e-06), SC_(9.9999999999939060790161031790048855491621854630174468753219353471168979319241999967181393215875699168e-01), SC_(9.9999999999999999999996556416443457432313835771620716336953193819653896202472963626655283033214806662e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235855609739265564540729776223890814603207590870228666564670837732271193746300381017e-06), SC_(9.9999999999939060790161031790048859748498350143300337130715674691237781851410398813792941216896341628e-01), SC_(9.9999999999999999999986078245229648644250269864900670760384459117732252998869740564579675468166528786e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235854122031339844451615266041666260510285189332449090652213256739742133530446398594e-06), SC_(9.9999999999939060790161031790048876172579564719910856316111425509873477955697488661074239224447665653e-01), SC_(9.9999999999999999999945650871971996736226665587649713758342525396292396251341489218147485387172444718e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235853549427625573921171507616996223830229632056498891619477584892812210651224385107e-06), SC_(9.9999999999939060790161031790048882494042093996546755801459371932890203613039054997642565795173033812e-01), SC_(9.9999999999999999999930090785421857569807094436050124428992380746214037672012348614899975744108817841e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235837690091882969420598866893480056987878026010097586828431188199875743536166275951e-06), SC_(9.9999999999939060790161031790049057578824357085809575440788048788367589764980527906302531308706754890e-01), SC_(9.9999999999999999999499124952276646324781319738535804573491063735590335873266675333408400091205322615e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235748080821247109357956421358027911839103705913128181211791262234090542438145233117e-06), SC_(9.9999999999939060790161031790050046852265103175605178475598074675610700982878749332961263832259234569e-01), SC_(9.9999999999999999997064058654173544703003236892543391984681430351462177662719045911103529899439969321e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235422911293978913257243371577207703658003257569482681051163819755260988563458049211e-06), SC_(9.9999999999939060790161031790053636677009616345262238074897278822289868626977773056067565369095115482e-01), SC_(9.9999999999999999988227814910615681354635879482529172561120099837241513658474840803780269817224906292e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358234956668439038942747771256342243211185542655230450205244904998123252154495716123994e-06), SC_(9.9999999999939060790161031790058783930971810339576499575723339420743103138020498795040026277888925490e-01), SC_(9.9999999999999999975558006812196059991103747411512730964497542483718867699293518004533600635414229289e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358233067531621916159000849328309047826153485081846473111038760396932048162382973789172e-06), SC_(9.9999999999939060790161031790079639729326755130809727838218305929044271604594182231757273320697884721e-01), SC_(9.9999999999999999924222097444348307711296069945283467844667849825817671734597422369341677101234829059e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358227219503495208701616534925878668911249966705887524754013341793455820256791308285489e-06), SC_(9.9999999999939060790161031790144201117511658188400464759469548984550114042931557935345826553613394704e-01), SC_(9.9999999999999999765306216301068352140601845514306705236951892545835403088877659883403948846180082969e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358166687001082658132625361092595998367455484759772839441455849505852771999601680844672e-06), SC_(9.9999999999939060790161031790812471225210433216453725663089519717662872416490122591928323907174373364e-01), SC_(9.9999999999999998120379798323290310257684416946582475528653414090722406476728113325643085742132642311e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358066464745351006346839205172285172655467548123054854800401761594167225065465988133569e-06), SC_(9.9999999999939060790161031791918910492748770915922301555461424332325351941234742812640588889883619696e-01), SC_(9.9999999999999995396913403381425936213819346760916376568416003688323187463660497318580682668638157194e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733356226531982988510117404821522104067854208163952587539563852882609635812048055882635022e-06), SC_(9.9999999999939060790161031812231503170357210293476557495301194476235431068374841349394346143739355941e-01), SC_(9.9999999999999945398088185718106422190434560824671367149512609953634318581279705332823298219821336664e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733352347401019966400653228711083081293356178649177469381848327319081113522975556580368798e-06), SC_(9.9999999999939060790161031855056550262726521566125828908815956646862340493529985638179331291212970287e-01), SC_(9.9999999999999839985545410224675056732447529327275559590299805673816710200026990342417421939613233172e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733330099007037899778001666848213428146517030369808050254457861665100803445755650781480781e-06), SC_(9.9999999999939060790161032100675615227034989501712313656065469536793879609673107320704069166791371876e-01), SC_(9.9999999999999235401734067720030575848540093525528817491608989232391701624221959671025772890213261809e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733234598645627176520740117528640537364656284404942476065752732079115387717350241126821650e-06), SC_(9.9999999999939060790161033154985849591034089567778947301651849370898037880128614025829826217631350619e-01), SC_(9.9999999999996640249358897564192328291975542959572115868732031466661459379360753829743283926367640724e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732820082479575601365281476959116845896157284637161522161600574313997856996779066344716727e-06), SC_(9.9999999999939060790161037731184617027538451239456933996750170255571230436505776275526884895273344666e-01), SC_(9.9999999999985376076145471657550793317637601711415122337074116484291418184121457387702054604233843148e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732090643045005122499195426827193831280793202837534889090012654146811429399079674775130682e-06), SC_(9.9999999999939060790161045784090908227537673318906188110385593289743147588469486309713564441659776460e-01), SC_(9.9999999999965554093765457954537053229700993914073576598931540255465494117388470127500914558074800536e-01) }}, 
-      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962727210380518152957925065662608065472771441817054591321342841959937888564558380879270419229e-06), SC_(9.9999999999939060790161099661486265015310348988940031375489898642725009840308203538615785015679551469e-01), SC_(9.9999999999832936533989495237312511095807646852011530453288996916599066999901455462304650969540492773e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923246385058008006577363897435558570089666555799076898078031863963742e-06), SC_(9.9999999999458210534709235993504687597229374788071604701246613387423215672804708404919520828035931005e-01), SC_(9.9999999999999999999999999999999998524117356081930224460645895661490437219406452637053801236289074905e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923154723239410612576648578988378930817599357373966180580998463309886e-06), SC_(9.9999999999458210534709235993504687597229374791088906456985657058758395954605133766128816671662146443e-01), SC_(9.9999999999999999999999999999999997688746252810818279792195553431116640549556040555326215783349623542e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581920550665977110648548007642099389226543724014160862865971463879267979e-06), SC_(9.9999999999458210534709235993504687597229374876808638727343147004217747165874912610506085124099096442e-01), SC_(9.9999999999999999999999999999999973956354494978960339533748960307398057546452264842693577320252130477e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581912811005909291136027281071025516972871162622351369765263288996490770e-06), SC_(9.9999999999458210534709235993504687597229375131580912164640160286198045063494158235494433399782332612e-01), SC_(9.9999999999999999999999999999999903420023569710007631276261642234982344215967632765456349568306056912e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581907419474184674353205305512718401442993737127965162022461137910535840e-06), SC_(9.9999999999458210534709235993504687597229375309058060095365137541191973778424190364699116869699202417e-01), SC_(9.9999999999999999999999999999999854283645151375068159349860255705330720083781422832629456182697123316e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581728211396952000877110971828011443613399470682047427073603172950540183e-06), SC_(9.9999999999458210534709235993504687597229381208186556026570049648166008276209012341017166447271313476e-01), SC_(9.9999999999999999999999999999998221049093581946706897065934523327198208379885809760072003735983674166e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341581186012882477782134634036468994649050771788527044677226251544324689332e-06), SC_(9.9999999999458210534709235993504687597229399056147186917579529315898651811464599269703595875035251736e-01), SC_(9.9999999999999999999999999999993279657157887106222121513438678485851360015901269706987556276379743396e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341580722208078703974192875042733816383031329956535608039793055938013268274e-06), SC_(9.9999999999458210534709235993504687597229414323562454922094158633906391093435706843061301543922367984e-01), SC_(9.9999999999999999999999999999989052715814591710038130951327361567730263020726237509040354327900832336e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341573336215288474697402558730041527120867191916288482129163612508092986823e-06), SC_(9.9999999999458210534709235993504687597229657453901290118545618056506171546187813651419320776898134222e-01), SC_(9.9999999999999999999999999999921739574526974627542996503780330377495906801806264605736523857688620072e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341559863372561403776060450901936227943750677945869117345983990341558882701e-06), SC_(9.9999999999458210534709235993504687597230100949706165441473998284413045447682224320847000995676401983e-01), SC_(9.9999999999999999999999999999798953187944945877042811233715654155310597472853003083913623907258755323e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341519810644925667503689385278568279129803073026384631542929087866306231777e-06), SC_(9.9999999999458210534709235993504687597231419395786187692306393465253179241329092495179845555633184238e-01), SC_(9.9999999999999999999999999999433927795845278100464046116182400680488280124700349380899730407811304415e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341088176829504422214472563122320920467980915882556929073819786321485320573e-06), SC_(9.9999999999458210534709235993504687597245627814177134747367594192799920268189489147538223490312033423e-01), SC_(9.9999999999999999999999999995500180657559539220321226948063990358601368266595072534769707560389136975e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985340233395174502480951586737343327750184309891479312498150699946421909580097e-06), SC_(9.9999999999458210534709235993504687597273765311642019315691892449931706213182958641103971152107798438e-01), SC_(9.9999999999999999999999999987710024351243576616951552591065980711903253212212904944060298658282942916e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985336921432104412810156856557930357164766329440053453545897142223479477191017e-06), SC_(9.9999999999458210534709235993504687597382787717472930348418956808180256641375152170364188394204942080e-01), SC_(9.9999999999999999999999999957526047138155129642489155249119192049431911063373371946076018628099964015e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985309995989311003095731214928639699391772410330310153243764605713875799101067e-06), SC_(9.9999999999458210534709235993504687598269112984173629159078615704610575608458560078245186853021748667e-01), SC_(9.9999999999999999999999999712137757918314523800311227167947700338217352859763285746447293022659992385e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985131879882384643889399307381389104801185143102583754739722116703407239740747e-06), SC_(9.9999999999458210534709235993504687604132296263515485049818923488718361186738407206939044034446095531e-01), SC_(9.9999999999999999999999998088855010202262687003642977535624651948480964743894631062499871507728928173e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021984532287997662621835816597342105198622742764506625128615812978806702983579394e-06), SC_(9.9999999999458210534709235993504687623869518088067792188616438316986946494540113142291140550702413472e-01), SC_(9.9999999999999999999999992624401632371492757680803153760020065455145870549797014996780778113132179658e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021981974283484976886521464289293137484591271409608884167832950798029229505935258e-06), SC_(9.9999999999458210534709235993504687708073296994266593718885853539078318775085051863837361401145467741e-01), SC_(9.9999999999999999999999969311717194802210024840142226239766631290179504113997530058982845816874993047e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021972295033754520121093526914996592147536958240964687744107031965496363351919475e-06), SC_(9.9999999999458210534709235993504688026692517656054608854732107594504149714918761883027914786414035085e-01), SC_(9.9999999999999999999999881098700587709012935668437053038543664415536903800342375347288135111845267689e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021933006221733835746857401287387867993702176320272200067335792474893484250783024e-06), SC_(9.9999999999458210534709235993504689319992206718546596401645066277904371438834998306444743296682915711e-01), SC_(9.9999999999999999999999523035346116324527479244501868824341843169457082765923898955344237158601889912e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021912886910413115359435002085999337045509792245383894627620294484599967071534342e-06), SC_(9.9999999999458210534709235993504689982274870331288300009054944423951097970300981345710537827167324100e-01), SC_(9.9999999999999999999999339675561723796689501636466733791799662917286547366633542416343793943228919272e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021341172124538863953592359085399884730106064473283724623779962504139289433980767e-06), SC_(9.9999999999458210534709235993504708801845042479214207252075885175590795305756452998882900074089317815e-01), SC_(9.9999999999999999999994129283506009562785328978365983263636577206917335333765887162833435907868019045e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943018626006045501243179231245559137437641467618296303176064924330843605787167536774e-06), SC_(9.9999999999458210534709235993504798179030688196100111368828236524895729901907684462639742851791958159e-01), SC_(9.9999999999999999999969384288068242393708348952162177073808481885159581222687327650606229318697890138e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958943008404185567706626578761463718418152190785605521021397781201860840724141563175675e-06), SC_(9.9999999999458210534709235993505134658465052984844298960404610785794527021400238637944233992612605114e-01), SC_(9.9999999999999999999876226487136096119803043308281959786507589105613373691027361501850995642846173195e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942968965876783067043224272309794753163106123793996813062387916352086283667716862703e-06), SC_(9.9999999999458210534709235993506432879252728418624720811680333183223534491963865041896362373277123988e-01), SC_(9.9999999999999999999516800675770972078933983146618486657200754194162477819172233872688174537493686724e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942953786471132121014968898974755905062755665179043623935383449689055283962273802298e-06), SC_(9.9999999999458210534709235993506932551286542689435062225998634262288635406531202025683560190872268770e-01), SC_(9.9999999999999999999378461320959272466181886950344833665380562106876079286602692750735959745457959405e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942533364310758561007254481723268987400861827813031949172743051506726479185179351947e-06), SC_(9.9999999999458210534709235993520771907106205749831110650901855701696508567037293819428989738633032771e-01), SC_(9.9999999999999999995546892961035086436933161876438125086376809884756813043826195296366505268295996768e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958940157872438862523394119314723129106101509014596736488169357160231418016777560025860e-06), SC_(9.9999999999458210534709235993598967778686038446789282906517258587406624478796679591563677091839748099e-01), SC_(9.9999999999999999973897559615888364568173453837286527884595453421634772303032792400487426539402674720e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958931537809318911619590830694775273517902415304968002273063727528718185249115726481137e-06), SC_(9.9999999999458210534709235993882720948592583386395603350300289634053075073598344351502607514069817586e-01), SC_(9.9999999999999999895337568673435721901670054994782604394475694931528167629240024841680851414882364629e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958919177970829206529966602810562828350952542730155997112168967311112453591838739864823e-06), SC_(9.9999999999458210534709235994289579146982053796969742778055931365417609646320922357273320988485624802e-01), SC_(9.9999999999999999782694681227045453634283229700387561617568796487222841776773805278310845484714623826e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958869098005641108532525692716625548167703484646492245129160067135026079887413667876225e-06), SC_(9.9999999999458210534709235995938099427308395877316694028162399809853740485660278830021258721616230868e-01), SC_(9.9999999999999999326284843290994433240171322687885706212969405815150148187663984877029482206915147973e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958714070036067906098247226639744032365274443636123709225921999751782925376482163632306e-06), SC_(9.9999999999458210534709236001041272939896565386787468261904151304949622299906864186978156324146730460e-01), SC_(9.9999999999999997913418636161994494750057633434216837342783690293914094711975092156721954431725321885e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770957109387100405252339244274609469889693210386475069708108813201357024699341179619807134e-06), SC_(9.9999999999458210534709236053863840866964329953700947446502504079832216325886912942127028213198935573e-01), SC_(9.9999999999999983288946038113965299749578085446939138059299771834553987401586182801256223666288207500e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770954452550902718909820406133956396304655013821211820776010219597058368695093003529002052e-06), SC_(9.9999999999458210534709236141320937471176354178480106323382777539465901886894896095672494070701227000e-01), SC_(9.9999999999999959075547050032290457424907038480449488891799548772314496124374485722335908241000146183e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770905676957810476558239989956850911892343991035233895298164732847900220782058127814470233e-06), SC_(9.9999999999458210534709237746904210053333451468769843160130438237282019342565233664703001192582256401e-01), SC_(9.9999999999999514553262442777832862544633648939158146331107716792049359008550980986421190062325555739e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770802843355803770403217392212205119325787806085118182700667262705446469082997885744989489e-06), SC_(9.9999999999458210534709241131956052049243644218405432753941827606845563884959360464212043728335532585e-01), SC_(9.9999999999998577366755823251193593662349229695961061916269979363957002656949632551705688360491916829e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108770213050818802698141190778218955858049735325503982661624086238023565734773930983936302247e-06), SC_(9.9999999999458210534709260546605299098880465619175980853138274504201817123443233523778866887607021395e-01), SC_(9.9999999999993202220922205034333786645157933437023469049728294337944004199321146637059433060337321152e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108767681389410507358371261443578113006448589619829073611802061535305224195609556159045836889e-06), SC_(9.9999999999458210534709343883228214444539272369556330246269666626261160866651663921492550826836768155e-01), SC_(9.9999999999970129617562176887676799370926737061206249481153783781566858450469101790428749723219951138e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108756692796642843052992808031780500181557227688810465326079687221961131040112810446127619063e-06), SC_(9.9999999999458210534709705603088875257046871716790470580158521260356116011846378924628202571937178443e-01), SC_(9.9999999999869983744349263197051738076255137502144014124667766353918111996160835747148730628753137175e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108737355763369764319228817860151633610847085929457262467134771200816090810207304816857952642e-06), SC_(9.9999999999458210534710342134911376770755226956219169654209950175936147353096872984576409489279496337e-01), SC_(9.9999999999693753345842021045590833789775102117090706787073631977392622693555322919414109285481856221e-01) }}, 
-      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108607982721016282913185459267438918935319392886518735858016300126801901746111037405959888722e-06), SC_(9.9999999999458210534714600805684120893713968904749701182230070504859075669369334986111941085580438890e-01), SC_(9.9999999998514696430127372590670197107227463715756210343178265554928839637020716488139626665648674413e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101279994144029457266103832670794717071307575490225414545112901616218762e-06), SC_(9.9999999997174574821673052181594664246834506373262751933474970817389807110157028185244016730440056865e-01), SC_(9.9999999999999999999999999999999992303290762406537841916503452443452506184408937354733701417835726066e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101278902531902623261514636877853343673302974268585564301258279835161902e-06), SC_(9.9999999997174574821673052181594664246834506455321569558754312003435556011254957420324358067286694467e-01), SC_(9.9999999999999999999999999999999987946841071869805533452724244144505546874185285697413650970326865987e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101247890486429442823671625537659260844189330168559253465653032599482663e-06), SC_(9.9999999997174574821673052181594664246834508786563336770780488104889579234190221705230375452792858955e-01), SC_(9.9999999999999999999999999999999864182719564366376428808229975077676326409447444780297771412820669779e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101155717901192901641260429928149443455849790960175243744758434451427715e-06), SC_(9.9999999997174574821673052181594664246834515715373649562403301231908286994951082554505894219256001717e-01), SC_(9.9999999999999999999999999999999496336649922121393672632616431087173659837651779518457133264713856369e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101091509471741456498823302723817256769100205438500589557250206522874475e-06), SC_(9.9999999997174574821673052181594664246834520542058579898432210712020188642821955139844954848596981091e-01), SC_(9.9999999999999999999999999999999240091060726561466341576531977941613294052389655641440670200914273257e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809098957297939314442199294518702801897550679986546345940031136890869843648e-06), SC_(9.9999999997174574821673052181594664246834680975302777292270330136235229188914252496367477310263916613e-01), SC_(9.9999999999999999999999999999990722793623817980876398598422734569322474687087313218862022795467472255e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809092500187633101654841069069803172470777175855128671460292114955833396788e-06), SC_(9.9999999997174574821673052181594664246835166370090888142990457373397494449047247558622202621783202295e-01), SC_(9.9999999999999999999999999999964953497457378610434410638699327995786294834869745249815210598812773612e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809086976677887924627470781957711229388817513329779325449951137698014785151e-06), SC_(9.9999999997174574821673052181594664246835581584128630193909288950059387442096159738387723302066828215e-01), SC_(9.9999999999999999999999999999942910052053522084027285880271300425411370652963271126034562337712670170e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808999015960744221455152373803891718831326201832174357789308783964324340353e-06), SC_(9.9999999997174574821673052181594664246842193779311197558920900284470551079562493576566490817681502208e-01), SC_(9.9999999999999999999999999999591872875422426184148516153081533375541351971981066676230812920540806807e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808838566182103062453848273736181421133806137804970613362697731495627871684e-06), SC_(9.9999999997174574821673052181594664246854255132240389995670407473222428441323743413430354358377280584e-01), SC_(9.9999999999999999999999999998951543429344134236035773717426100944710168141434392951840581113915652285e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892808361573210885794592897306879911657472314882201472542205456367882004424079e-06), SC_(9.9999999997174574821673052181594664246890111713778357766357599621217942533810962843276827782175684423e-01), SC_(9.9999999999999999999999999997047940647031280395866501254740189775580694021238832032823176689897000829e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892803221191812443220283225032808753380597911174551883889392204275489310143574e-06), SC_(9.9999999997174574821673052181594664247276525174503240722611875588743086351220037441309089042359167172e-01), SC_(9.9999999999999999999999999976533499297396813365256570928682723233208766886108992539496399180091009946e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892793041489569203113372428151427105501440051652190642292279939910332733444155e-06), SC_(9.9999999997174574821673052181594664248041755158050969848980865258160917876275443396335659471617908957e-01), SC_(9.9999999999999999999999999935907933130465524797197853738582182237488113890368262113426371319056481843e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892753598904791171529627537935697704243299375800329305888173331598424968555902e-06), SC_(9.9999999997174574821673052181594664251006738590726124087496434910501348276418319871373432219964019196e-01), SC_(9.9999999999999999999999999778498875438352048861772728840017224628792086074990256413667217652563196121e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933892432940419901619755108095194771664869188520795290988622205620155001552328031e-06), SC_(9.9999999997174574821673052181594664275111322521893252617105862642007953606485394554357608301065258383e-01), SC_(9.9999999999999999999999998498802064707071963907553766618600101371966945599648132060355953519130358066e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933890311733299199742108867189098118628780289486509721423060797815823939555557874e-06), SC_(9.9999999997174574821673052181594664434566997284279059749254543175203033820406010680176160431911764100e-01), SC_(9.9999999999999999999999990033403158460563016804106595269389153919687425650488735802777226248394349430e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933883171118127809020493162090026383183113208281874969019070982250938336233186540e-06), SC_(9.9999999997174574821673052181594664971342307559442619497839167770496406876412023079669685083559163555e-01), SC_(9.9999999999999999999999961536348216547678553035510529781251433375163756024066360150480453657178259792e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933852707520642266167513011819748676872520547120655826017758203833581445136395125e-06), SC_(9.9999999997174574821673052181594667261356066866287567178230825584380878837134883351760374590271125643e-01), SC_(9.9999999999999999999999839960995052016840538782807140196506622681344681926427598176411932890254571078e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933737436118153184715364320978388218932379474634694258780909446489047637292846003e-06), SC_(9.9999999997174574821673052181594675926553861705451215991438655671079373761433543879145751069442793922e-01), SC_(9.9999999999999999999999379931234153568306082152485447614369704871187401926120000775003011947107612503e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933269540714080326724387281037972971267432127285156834999071927373965201157471174e-06), SC_(9.9999999997174574821673052181594711099251825292241781928024856069527737990699712980659644736977722506e-01), SC_(9.9999999999999999999997512635389622588619229085139412464808578679153248089094924644930041115919597382e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887933029937304969355253312858419925368936092632404137664290917772511705738187032206e-06), SC_(9.9999999997174574821673052181594729110752400736315122803000696388460975937728751657799893545861644332e-01), SC_(9.9999999999999999999996556416443520897236658133297962812444524882524114033200623342813410608845059153e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887926221314010118184055225553117248675937450520082025980442095023871556655045356882e-06), SC_(9.9999999997174574821673052181595240929523461696097706418511196533226056477586686158492386248810026605e-01), SC_(9.9999999999999999999969384288068708494595998330769107554038172278863700824198372748418567827835201006e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887893886059663221908668368062198433275119200584917698333997637163131149275081287470e-06), SC_(9.9999999997174574821673052181597671639730955084685263096586636982567917228475882547627976554122279682e-01), SC_(9.9999999999999999999840339451235026398845559588673184720381511162768834292102066559472771151094056041e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887772153113899935488595266918773617402863470993320371779425240039152089963233788058e-06), SC_(9.9999999997174574821673052181606822565549587505834022846595107607574888201868919759720441509904141157e-01), SC_(9.9999999999999999999354522702902734104863931549408826747805219202307177749141499970496157216627363702e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887302477334061539428318548238325737152958121742428032519364379163285972286271228711e-06), SC_(9.9999999997174574821673052181642129098166213994134045650839109471614582866294430771692141120291679807e-01), SC_(9.9999999999999999997480121662980317685005527861815219525043013751083235684359908521478254250941864620e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887121703882909694211998874824254191207049082315421949574838571355991653139981342818e-06), SC_(9.9999999997174574821673052181655718225013480452682462942750820585595402121189927883586751791877819763e-01), SC_(9.9999999999999999996758683685177906755210533777467732010829886942239989608105974191610545102390663711e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221882114843494623914772516678382289174509585731308894402138776046862592973706717482532e-06), SC_(9.9999999997174574821673052182032094625914397559286857136211215648291370743491594848193907857268094924e-01), SC_(9.9999999999999999976777103366562540330262363752795590025457474443605920158714875703881383869786537739e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221853824812004554305853565831617974635868692726765812487620965512471267523337245066234e-06), SC_(9.9999999997174574821673052184158716781890172208751676325695157793934482981362527581954489871995383915e-01), SC_(9.9999999999999999863876105016871975423472590745980569694746216193719109314274336302466104962944539096e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221751167396083717486838102935788344417912316859444734726848852477531761703912304063783e-06), SC_(9.9999999997174574821673052191875694235559830136900620760593899284304323445844037193048401134566308083e-01), SC_(9.9999999999999999454186750322082358909831141978037163281303765421692728381989832686794429845936911345e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221603972524898220914871060146221667472818535962943112992083287465987696569357938484864e-06), SC_(9.9999999997174574821673052202940647430078417370638159516362441581612470219115422984947706219956429387e-01), SC_(9.9999999999999998866755523367453992485439548484896946413050090871910396962598290503139686021944795220e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837221007563920451147399490166704532636156655461353022101256873953962329651110651890449897e-06), SC_(9.9999999997174574821673052247773957448731127323340981409612297634106756338208721370943545562554620461e-01), SC_(9.9999999999999996486584017017016257312457741560052955533038684677046754407018741960632518250824946903e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837219161316331497329959999867756479357267189497397613110197432901711919680715818749384581e-06), SC_(9.9999999997174574821673052386560336299678888132310276552167314070872054658530921110313841524562744259e-01), SC_(9.9999999999999989118504696682465397719850280164267909987134203540807245047281634018094783507632379851e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837200050945414824887947561618756702997475737696161600578502566283163785416334328846274627e-06), SC_(9.9999999997174574821673053823127779307876296402504872395533889432587658537704133837488944462610307832e-01), SC_(9.9999999999999912852065895348314652358905412150858908129740242395128839896450115204654087372768756774e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837168410348961631530872640592517556712141861176979773712940203947438109360635972318325174e-06), SC_(9.9999999997174574821673056201619067635668386475453074557799791883906182278496574218891824217398113920e-01), SC_(9.9999999999999786579497793077250830014655181069057279515050098918370886407865508449809298293274877944e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166836587535675867088577429248818507199324638525753612362543530570440089422014466215554866541e-06), SC_(9.9999999997174574821673099867210252348593889935594794890173756867420001985291992416360583825331645619e-01), SC_(9.9999999999997468401431026190294097293122084391697268166678684686078469990387581320017168279984577241e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166835362877375232710546615190752471996590689740798059220264290277420603635416155639454858768e-06), SC_(9.9999999997174574821673191927393237399700236834434761854032600230024667143088977599944601887582109873e-01), SC_(9.9999999999992580985705547418802312879591706428938747051059777414919884746154671346234026834130834341e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166828338963868405934097532574077843536616954677632125309343526289938580130664423389658227966e-06), SC_(9.9999999997174574821673719929989859376890919864926985106846913308637293456496545806214767384490322909e-01), SC_(9.9999999999964549668472091583476623325692488165715222809896128726240554794087634817556440769840322623e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166798189089726469691343498618134406783430491249066201771810752404672146124160916793740112971e-06), SC_(9.9999999997174574821675986360494633074932172246614808474370905053006981099249157029190873212203965583e-01), SC_(9.9999999999844226335076844363893776941067155723352946363123051839251379553609078509633316389453006581e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166667324556319146020107269718904382915808611945932476119315173571925693864073499038052966946e-06), SC_(9.9999999997174574821685823727281331372020445291832255099738391786372744765348762197405587275839274938e-01), SC_(9.9999999999321966878581318602282185018385397721934306734478657715117969474107727867331605641847943940e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166437037394872332848154728844871986805194786372163417623433723784052983391967529631323126795e-06), SC_(9.9999999997174574821703134905600083434823204672369115492326500305511024592434012869489200004637134058e-01), SC_(9.9999999998402927589298499544907370693374144035737976275964821543459157841998352873995286790001393899e-01) }}, 
-      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138164896317561048107757051043871652735250514052455752176914197183379076911239211493105045117396e-06), SC_(9.9999999997174574821818954109826173471866207759928049187583886372512274404380030281765846710358981786e-01), SC_(9.9999999992254160753323058553001265377532843228811113779902149783857676792550151228365811304309474381e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204361549566045204711575522576181651460783722368167807911214893635142969e-05), SC_(9.9999999988577342234270202117031785546445257276087247262434106801237120149823932756676887785846244310e-01), SC_(9.9999999999999999999999999999999968883665292583937731777979346978721327199336385381336468802761846427e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204360662219254822115894810326672355313574979379329878478781141704251614e-05), SC_(9.9999999988577342234270202117031785546445258617282362980809084064154833901250400983837579384615164489e-01), SC_(9.9999999999999999999999999999999951271365993988535409799543460607160684286457411284284221834085123890e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204335453229415512329733725793534839735028163730380942002443669666763678e-05), SC_(9.9999999988577342234270202117031785546445296719830781619430884314292273325810411457348994890557160239e-01), SC_(9.9999999999999999999999999999999450916511637958505037535154164649246826110224567950853477558914884801e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204260528221108648540705512040170722468537719124750673878955326386931178e-05), SC_(9.9999999988577342234270202117031785546445409966485049672516618503438227716432697885114490889219819899e-01), SC_(9.9999999999999999999999999999997963784664706657178396297836887080342699786913280604368312708358511776e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204208334642099507439101497044859586637140776507613604341327679168060251e-05), SC_(9.9999999988577342234270202117031785546445488855341128972258446290121874058740749300061978181551134373e-01), SC_(9.9999999999999999999999999999996927832379831057788578978085000202468600597117957849163645057591740032e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897202473482393078450462730379291220408334110696606434891915689269716087635e-05), SC_(9.9999999988577342234270202117031785546448111026726768230780537526166722610638077042533834561672038617e-01), SC_(9.9999999999999999999999999999962494015320070252937957459832464170745113590997215591476185002276985132e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897197224643575226457519335838252609338459144006722707165438049165095307422e-05), SC_(9.9999999988577342234270202117031785546456044471758626406987800734230007611647497307486080044818990231e-01), SC_(9.9999999999999999999999999999858313641612699299345777199719867999286071752971230397629341137961685557e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897192734707522349378251394442778305321141557181846284009884354077116255431e-05), SC_(9.9999999988577342234270202117031785546462830860540638155837308087654158513152954010701670053898863292e-01), SC_(9.9999999999999999999999999999769196175418079679681191584428534415248885451904364651626260545766153354e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897121233431456839661891667351825489610746811718805437382531913683793648170e-05), SC_(9.9999999988577342234270202117031785546570902657572038896446858126174096141088251368285940859333188347e-01), SC_(9.9999999999999999999999999998350019492810953624359122131427365799139182044705717534746814410871322319e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441896990807438015599236457140726234787085948568510281013766699792689002662886e-05), SC_(9.9999999988577342234270202117031785546768037202106409323310211842270477446263041318122980397708468513e-01), SC_(9.9999999999999999999999999995761289068921855868381852120549068281563465216874496399304773789099661635e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441896603070647959708800886642578762414575271680449768067546217042481464721950e-05), SC_(9.9999999988577342234270202117031785547354088444578431522045982803097713289958223184597209835007462262e-01), SC_(9.9999999999999999999999999988065384300283912228978750080240170255054958048474918016232906460053805674e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441892424570956425933080819654249882912902398619720462175815330606666042418707e-05), SC_(9.9999999988577342234270202117031785553669751540513551829203014949610421901996466689409499340017247964e-01), SC_(9.9999999999999999999999999905129391310834465543984389503722161481899959828100687812804675188145209095e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441884149721410014467439826029826707193592950226178636468217786975440141359822e-05), SC_(9.9999999988577342234270202117031785566176910990728369385275778736448714862618652793227701602482558071e-01), SC_(9.9999999999999999999999999740887937527689469267334875982203312775971624799518999813747466254916049411e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441852087736986400700457149433548535502900463016994440892479543508815940684458e-05), SC_(9.9999999988577342234270202117031785614637532447023464340678543239441693874737582583894206001567482835e-01), SC_(9.9999999999999999999999999104512991569846812071014969506927768799084751026369737867205989545775659261e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122441591431712395573186829084130777124856038097362349544116229950307261100223793e-05), SC_(9.9999999988577342234270202117031786008610431039527722461968562508339897443674843119624764379759365271e-01), SC_(9.9999999999999999999999993930941656403004870716646089239377460357922222639040202872364612687767255604e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122439867150455324359709690093121398234624645526656391599029358433952955591255479e-05), SC_(9.9999999988577342234270202117031788614804114471382798112618513699755182636890471053318715484828286065e-01), SC_(9.9999999999999999999999959706940506410027821744717970289771042487964553393819216799978284385483309410e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122434062706003000740255217285205854679103771838474445613382041361724998278946496e-05), SC_(9.9999999988577342234270202117031797388028555344672806771443250951647711417516234024062833157828284127e-01), SC_(9.9999999999999999999999844498755764661986758061815733935601060088958819710241952801421566624225909679e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122409299537119283918732612460379145762190096713186311928725736622573336578788904e-05), SC_(9.9999999988577342234270202117031834816733450113249279393137348772890348338621262383740977554063888346e-01), SC_(9.9999999999999999999999352992676418122439818950282586757844422976457157733269851102813585086234101282e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122315598023085864978316610157840858399097251295568933631409349886520289780643717e-05), SC_(9.9999999988577342234270202117031976443450669490897973075718078292891740351960605707900202113534036145e-01), SC_(9.9999999999999999999997493179661061910664657923160555874767326386743418470657193146307583851124981297e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809121935256439447564867654069049508876876529686670439729251004260668637391409756614e-05), SC_(9.9999999988577342234270202117032551317084979179156811105493664030880342177771624730591039563839278304e-01), SC_(9.9999999999999999999989944056951268554850473203152174958049623554443358907841369389849269405422605522e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809121740488251358647508601441407332530425187831851710694497323044535876109269356346e-05), SC_(9.9999999988577342234270202117032845702713454313518171271181998636965451967367204996533681506761272770e-01), SC_(9.9999999999999999999986078245230703144646957268344184051228969247631998319177757229917176179749808200e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809116205912481178444725669610940649438051489686255698634584062873798461553619960664e-05), SC_(9.9999999988577342234270202117041211029630722378959582618518615302113150946345670503613207100841266795e-01), SC_(9.9999999999999999999876226487145074541753333880585422871628794796124397742096930538519701955357787722e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809089921316097900625524796192485416442010956519818848215114321495050054788009786369e-05), SC_(9.9999999988577342234270202117080939321511601558399136012309864043128463227470310535881800780770986404e-01), SC_(9.9999999999999999999354522702939729561217656790590957089710329189621133962778687825713512629515338592e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808990967359787284531956895197443755253577240618768166199306047139272015913064382553e-05), SC_(9.9999999988577342234270202117230504930271604643047665550910691121800456340054627122700341646651013827e-01), SC_(9.9999999999999999997390457791439614529227147174918094963157152231693239261824184934552361599808555529e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808609178548986157752223081169059178449881438156244703845554023298784769933408349418e-05), SC_(9.9999999988577342234270202117807566000230078182878632667523671132038332465105806908426474698468783435e-01), SC_(9.9999999999999999989812610125156845693720707957979138062382147370921219418534092642057413699539018638e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808462231902166460717216997035778382694551171599749657395406717299646426315983183326e-05), SC_(9.9999999988577342234270202118029670962035140152099346720281549862712881257975319911735361963940826487e-01), SC_(9.9999999999999999986895973300902820110636488217683722870106837581718429863674863090276176773185855115e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755804392268417678038203596516818744016937094574360493332212069484148490109241904485783e-05), SC_(9.9999999988577342234270202124181285196414045651379243600147326504081536384921163978198258731356783094e-01), SC_(9.9999999999999999906114236329433525919616472639418634360455830698827599550189187081031356595778086002e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755781395942135244650742549055365947538634860831427766891550835513319892285208620372957e-05), SC_(9.9999999988577342234270202158939466353712676249481021233203473988060907917103172682404590275526444903e-01), SC_(9.9999999999999999449676927214085711768956571199446463168800949020732874788307405821436198425905736769e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755697948052278504633086011119628710718550203220338256145926381467084180089171991676893e-05), SC_(9.9999999988577342234270202285068172183153202997772308000159941316738785128872620985324122823117463567e-01), SC_(9.9999999999999997793380620153081090156255159417801924472583701501218983881087143374660425240452031647e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755578296673096738197101020203310470608614019457999612631707921528011243094578359289469e-05), SC_(9.9999999988577342234270202465917246171869972265364472975269527516099310431039559472167611260515512267e-01), SC_(9.9999999999999995418507656753527487987209517783611452864297085683225218063681314185946953898131260374e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502755093489617638705983780577014641249410573574746137152373854191896427608181037729832225e-05), SC_(9.9999999988577342234270203198686961342379127001423352909433072004259029691612346973077427532154839473e-01), SC_(9.9999999999999985795925983678398909111831237154483921200204212331839853169597247562006760770296168469e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502753592716740498530117317263168765787658531646976799002011275869825229035806615069553340e-05), SC_(9.9999999988577342234270205467055173679236341865697111412366257953067036403359746319487567729192725542e-01), SC_(9.9999999999999956008179661848284202838019198188852481403130145385752930827347747482031897689987879454e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502738058328765978688303601701267591617316134424400481389638044779013898593400521543973767e-05), SC_(9.9999999988577342234270228946765139291466189583970723255596303536720049333292208996130378130800726641e-01), SC_(9.9999999999999647677442014418938352805843083365840328037695035234416660674114461604583194017188524782e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502712338404061623118262055861537508004879394682987345895787095207856380078767219540154657e-05), SC_(9.9999999988577342234270267821574586962602795477212879686385086809046349413263599340130751601951861721e-01), SC_(9.9999999999999137181414147868337059048823417333689317623861305814746922136980845470371008468120323600e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893502240158529805464745454001262047817294456522335960746216983941027123463012188267617996511e-05), SC_(9.9999999988577342234270981505725988256214004744587127219101133573405705553756236809556874649256616395e-01), SC_(9.9999999999989765227451721438932922533771197136140050841199046401588066739762309016487774591747133203e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893501244661516104247116536267022879123834886566400946068895759698040167501607913259999534492e-05), SC_(9.9999999988577342234272486166301717092898147680246721764131595117020508597120413937312796398245131776e-01), SC_(9.9999999999970006333244639633785300718535565183275160062468662121016874101025024365191191436203941066e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893495535081205482933123219717518524068204214288221987475384369077512215203491044560270360063e-05), SC_(9.9999999988577342234281116006752374672825701635271430920520716441014966448685478812796774163767980801e-01), SC_(9.9999999999856681037666954047730479509989479949175010692399509231756452825208490939750476167140496153e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893471026930926992105399435543812989935853594238286069610750097018560874523788301785784034920e-05), SC_(9.9999999988577342234318159259520087833547066715583809346803113494916201976538958323936446676900575703e-01), SC_(9.9999999999370236636630240174257407349267153551373084057956516308716325920188727686403070490600039577e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893364650113704927591500397151248929696632299082797966987888291983686656535893529986179741623e-05), SC_(9.9999999988577342234478944275287803662582248852922667847170242859506362652018960538009554090391239751e-01), SC_(9.9999999997258840772410168063184673300925303868576074440684814162315282229985907317364551809594001317e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893177454892479790702111233397731335623327199061218812012644422824336122810658936873010769850e-05), SC_(9.9999999988577342234761883616603135572696658229725244787700472671470976532364174802054521416923627992e-01), SC_(9.9999999993543339348167524011710982921878869972135141676171007260783776232387358028135220652464671552e-01) }}, 
-      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666891925038612212723569174311052026018730405792256741035456345672847973087368310497107662687692e-05), SC_(9.9999999988577342236654869105523847118546359982732842042936475093201613348384627678340757336108325726e-01), SC_(9.9999999968685041991357330794203132754100574867412552489415580426373234824203192418460551010028951787e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895810722593458640969216721474810122028678824043007145416412787153149711e-05), SC_(9.9999999955407094900312933831355486804500936926719975374042043770210426165651296057623789875689036230e-01), SC_(9.9999999999999999999999999999999878524964252124617155496699368100666391343787137608513976727532822660e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895803878100446795502280530629461145046795244699453004970923532554360160e-05), SC_(9.9999999955407094900312933831355486804500957367109397694852553739714253046341697903029332901313864862e-01), SC_(9.9999999999999999999999999999999809768322217764012018743385196688596950935275265858439048467017348141e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895609430161195846873541428330583215889786691053468471413080223227009622e-05), SC_(9.9999999955407094900312933831355486804501538066307099923016223930206082378528221663283998749110396764e-01), SC_(9.9999999999999999999999999999997856433381228211180557805968193920256139462090600914305171222864080014e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209895031500876583593397648314684185063863332862068406173820103110314455823e-05), SC_(9.9999999955407094900312933831355486804503263993942001926769498475072658079334740856030108204352073677e-01), SC_(9.9999999999999999999999999999992050820478345758774609057560758063059918535580169437649870477954066220e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209894628909025614886318531436515327536178709846071094858445737535388887931e-05), SC_(9.9999999955407094900312933831355486804504466293980560153211675206237939033254204553952479092539530402e-01), SC_(9.9999999999999999999999999999988006567129690135028476809120819063028357554905165994848458562976275088e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209881247236579502531301458766794216368752450412890149948705440837255726505e-05), SC_(9.9999999955407094900312933831355486804544429311759538993851129760606091554865311420695272477821649698e-01), SC_(9.9999999999999999999999999999853580414512385492816353675128101153496791904644499746357717861949434894e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209840760652305499359286436254452576656722977622920494911465915160173486166e-05), SC_(9.9999999955407094900312933831355486804665338420368169269357341981737351764760244166799126931449913432e-01), SC_(9.9999999999999999999999999999446870731661669824053245360941460106789736595477513100248333269915512545e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209806127816225369048030378780169732678870774664641842909510089690940874160e-05), SC_(9.9999999955407094900312933831355486804768765899226299353685996268594057236696134872542885418685802504e-01), SC_(9.9999999999999999999999999999098965122162894102394460164353137196274270280916074297382882079326649253e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209254607272428275446435507724366305452885746463303459084632555734246040776e-05), SC_(9.9999999955407094900312933831355486806415826487952525183654461726798337183020409083581348067747493608e-01), SC_(9.9999999999999999999999999993558642334364739493005445622744674487402549265716028074658345867820468244e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685208248574670127804998082578339376688427479562467614758176897264399876338360e-05), SC_(9.9999999955407094900312933831355486809420241588820290715799088934193100889857551323291683583068997154e-01), SC_(9.9999999999999999999999999983452499572357716896656805805890533620655639176046497908014534282321232901e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685205257791609055736049179845992546143841711522124248924177377124978375537761e-05), SC_(9.9999999955407094900312933831355486818351914152470212006424806078824827084178010717016959082725944468e-01), SC_(9.9999999999999999999999999953408462712845134813344884645836514986290164209798608921200857544273740756e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685173027200087594231674319340851435491422242721614933756554448795507103706310e-05), SC_(9.9999999955407094900312933831355486914605331442875485340453832142246134294411004300875016827255326623e-01), SC_(9.9999999999999999999999999629634701827769319510981488014027483272665333442018597878933878803290848923e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685109199674583089084554873974901435465561110944770069194389162530513544586219e-05), SC_(9.9999999955407094900312933831355487105219811568325426139112307081237565153066661475038313266408868322e-01), SC_(9.9999999999999999999999998988452613474814475273042306083594318658257311833771276716725412020985662925e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552684861891597615003543656143979491060071103459293631309387354220591401519551789e-05), SC_(9.9999999955407094900312933831355487843780489731683977095991942603927371918452482753548569949474113823e-01), SC_(9.9999999999999999999999996504108938804894105080083875513419982656237894761279416701176530996046613485e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552682851337935682998408044044355995399952797014242900592907705751461811441953820e-05), SC_(9.9999999955407094900312933831355493848096621436311389276297131120454320519238046780845206537299549474e-01), SC_(9.9999999999999999999999976307007680159783244544108984142450273935179201345218966782616354564483402415e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552669551204163416279517958506667892731417133935566411170180376223132748169012719e-05), SC_(9.9999999955407094900312933831355533567607358549530630430246662642456616548978526892293555067340352295e-01), SC_(9.9999999999999999999999842699955235776387442511317054159282051502648650933674629874243838099195172411e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552624778991177279769541589483695268882381677525109023666931327692406251153123128e-05), SC_(9.9999999955407094900312933831355667275314730284576727160411081389814784863486763939001126189303481493e-01), SC_(9.9999999999999999999999392938809151426746648894748550683422957872116739435147202132682175083810492762e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552433769863502777639527442336672513026022687204300246435889009278812464015538392e-05), SC_(9.9999999955407094900312933831356237704847805651058896792680255665961608161442659349862038105111672444e-01), SC_(9.9999999999999999999997474148594290770355073802615519023328157725903608316414002336245959787647921196e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138551711009196588604455051778646667921856324711102021882239376212436865068632511659e-05), SC_(9.9999999955407094900312933831358396156827418184609901198608910806867123655569323026586276114275101069e-01), SC_(9.9999999999999999999990213625957255527069889493417722472189197087009727005830266886889517335099460313e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138548777268589712518490674854622826131179467211059804111266803397556003326222669902e-05), SC_(9.9999999955407094900312933831367157477843429311280452869683446572542933228127158124660394569903528005e-01), SC_(9.9999999999999999999960742611467278116637388236871490944775616489806196911686791367016840758814707889e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138547274936562648316647680942448194446486637303191219771320853035478193007308350230e-05), SC_(9.9999999955407094900312933831371644041219514501935422487249927101608568250994114016072066849226371430e-01), SC_(9.9999999999999999999945650871988131892995858503053883533560821838625129595767996006205129093041400534e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138504584338486337697947143635710582433133105114793637595071333938960271708122169338e-05), SC_(9.9999999955407094900312933831499135215195640451048288262995008844387794450581793780913861773892316186e-01), SC_(9.9999999999999999999516800675912875207635258001628949607526814216134668863251471506064420336472907400e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138301839776591935088685678966544201804383240136602042294643530069151352653029550966e-05), SC_(9.9999999955407094900312933832104611441295552503659820727144048424457419297816816809789114030879375559e-01), SC_(9.9999999999999999997480121663681977470623738951197798674453831080462776470792412560881614942967873485e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057137538564730349363162661956796680770734028095726533523630836405424033973131545511201e-05), SC_(9.9999999955407094900312933834384055536648855521848035127184054687421494476107676413571355523309399172e-01), SC_(9.9999999999999999989812610127409633972672731672325743343110027737524226484828390383087518568680868165e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057134593661028829920088392155622953675908051235103852759984957680581870708988852991195e-05), SC_(9.9999999955407094900312933843178714011150120907191222785574695567693988356194867909659124767882528997e-01), SC_(9.9999999999999999960229456301317678552650052920274420663209875493223754414497818748670169885106281494e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057133460197417790225018767336688332384491273044291298339386018981852437037073972200467e-05), SC_(9.9999999955407094900312933846563688992581868055805468821064996318674604815494777586873532988049656825e-01), SC_(9.9999999999999999948843199988636149828231056948818481492600057138866436228407735833264253609763552057e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057102066793023961005858643158897925420487421126492143187397021542504303319972549726368e-05), SC_(9.9999999955407094900312933940316931196455185821637109261888068802472414554084279030316718040439774196e-01), SC_(9.9999999999999999633479437557904175690780457587558772740189679415056887685318174564500370502756468497e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056924686093342421079127712042382733470415120307301631766060972535110105445449887278256e-05), SC_(9.9999999955407094900312934470046535890260635988045803981616965770229306326854221969195350132548821039e-01), SC_(9.9999999999999997851594168524712108328468155330774746245438493198138188885804005457475918003945741960e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056281016104147506752993442830825246459736261396118206528462543469298348809436686896886e-05), SC_(9.9999999955407094900312936392302167656566981921049716882718663628837634394956823922489952350487205298e-01), SC_(9.9999999999999991385580256501932837690972595883682188061941531260305710021962107151460579523353072110e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994055358092803422920742970967525566663890616576280305256606807005860681307456469916288177e-05), SC_(9.9999999955407094900312939148519705039621032547869818957317429430898384963089523620694426192939978330e-01), SC_(9.9999999999999982114315474250209818744659363038290122294142068009581630772501414086022907492883927185e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994051618564426084505355656322250952339246460526460060201236198386518508980403600666854710e-05), SC_(9.9999999955407094900312950316244788012125034999915079088741308393768201340535196077814977589967998509e-01), SC_(9.9999999999999944548726091222301388082444194143060410381335541195702673824195023146161803012545826850e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994040042448322115531201876781269185119015711454639556037221098544036767318314397464947556e-05), SC_(9.9999999955407094900312984887150296077719297902269976796413442173007235163100896717324574417619045239e-01), SC_(9.9999999999999828260365546284664807449602627748095163055167823489918146541836789953659791723383916123e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993920218935026875872103308359044794983837825451913007930345791178622671746915791941526377e-05), SC_(9.9999999955407094900313342728011476962165816975738940019583917289294712702733798947668309290191659746e-01), SC_(9.9999999999998624568229885989873182565281977345353903818799719644953099371310190306815702146287514167e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993721829932201667151189529482117917018031591897015821318630828245999881692335106752288024e-05), SC_(9.9999999955407094900313935196798841500085330750487050862348748072905188551563654140959497819781580417e-01), SC_(9.9999999999996631643169227814061221330108990142822491416135783410098383514079305891195968772975986891e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399990079700513683367057994884394688139798348371364104916265613444579543968933035807065298169e-05), SC_(9.9999999955407094900324812049695346490105414609928508018163325063169352814325563517330878958753312568e-01), SC_(9.9999999999960044479118000436677502021205466394666575090722424624839485697249481669839686805663158925e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399982400997635125164813301081707471769255027117718372502906419569199788029921626901113291069e-05), SC_(9.9999999955407094900347743722914144139089661104802777149595306299424879617022359863673551977755336191e-01), SC_(9.9999999999882907746828922958366274205899875071561352544445849015188592724408154291499958059425749238e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399938360513170478950147743305716569719765281719006480214780956313031992917708536250882794335e-05), SC_(9.9999999955407094900479266196711119054752676315167633638971616248581919080476821534247890325519073382e-01), SC_(9.9999999999440497210341622306749013732077773129623446587734137009229437663992031752845287807300342127e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399749318455282732775644220401228556094381569116234969057348365192085940271108762069400260129e-05), SC_(9.9999999955407094901043821273868125443640816820577376202473869425077056300810262741934717713489795903e-01), SC_(9.9999999997541467277648931839061027543928744753987920241028299907860921409514515266589225697656096197e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993398928787643673300635388045453140590552846482919493020780242479984729738420755119999090988337e-05), SC_(9.9999999955407094903494253949146684308673144578696205772346829079482777169546998329492337862489316980e-01), SC_(9.9999999989298790545587142154545469986260455225561259439969475023714925202984934931532808943048426336e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993397484869214735661787946792358602504845851960498126868884273239662463974836894369365191956712e-05), SC_(9.9999999955407094907806370994003864777468631986489043216751730907819600997639777962629751930090305521e-01), SC_(9.9999999974793847320269036649402369448899701124006544966809498424893845718193097177115619145298445636e-01) }}, 
-      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993387824435920585628113288869370331518277223092565749324368221899838310474388050091725129987678e-05), SC_(9.9999999955407094936656282613536641018716177033104837953707482427496569021596469017488516861384178103e-01), SC_(9.9999999877749558913828655922417450074657350084634062745063310681289359901757327758115529259085362156e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899094241397136552586916679856368942968284424941265110261908141439431656e-05), SC_(9.9999999942640202624701361477356059511791237775031554025398343517231445185366213880053203696426086474e-01), SC_(9.9999999999999999999999999999999843746815314362578344480091441003838119750151774247492957437563065459e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899084256259683289124513637477052298237601274199827239508145308057321294e-05), SC_(9.9999999942640202624701361477356059511791271594972889202315074273108521167060929139814383320958454806e-01), SC_(9.9999999999999999999999999999999755305233716827520821878034354506554823835095721911381890529025514682e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626898800584496476822093551617053714697619110195656901148971325590185900887e-05), SC_(9.9999999942640202624701361477356059511792232399211688475353693909047823608901146595275180705821574226e-01), SC_(9.9999999999999999999999999999997242732972196109858856069290583585312929804042018639882140159302184438e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897957468237152359985139869572977238896029412481448747152650945883275569e-05), SC_(9.9999999942640202624701361477356059511795088057690357467789856824638856202390788704724655794731933082e-01), SC_(9.9999999999999999999999999999989774980445576437362473573426361902207281255444611520231754256057069509e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897370144243610519522033802755482432389639111177424564201319951416658153e-05), SC_(9.9999999942640202624701361477356059511797077340571970171166098226103127442510524818416536351164570922e-01), SC_(9.9999999999999999999999999999984572862483540379452524161391447576257209467807266594533278662523067569e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626877848195941854118460932410509543118458764644123256869203254611008220177e-05), SC_(9.9999999942640202624701361477356059511863198728425071127460208607940121852683977254436529205342154769e-01), SC_(9.9999999999999999999999999999811660672565878579280394680134611188519425847692014145299706211888332550e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626818784053676033372411874056668817122048839765371125002844198207571560105e-05), SC_(9.9999999942640202624701361477356059512063250639156629374826190030462925051502955829613709052083346372e-01), SC_(9.9999999999999999999999999999288510522441132540513498180177233672775033804509672689682399073789909097e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626768259693718625468727324904905938584131256881241360627824988269224163344e-05), SC_(9.9999999942640202624701361477356059512234378067071848416576418329212076563645737337664047935272776555e-01), SC_(9.9999999999999999999999999998840999977418450838865704609285834024114030983607149187038155974110906199e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274625963670014310398937266617738212229164627939507805173967656064159684611598e-05), SC_(9.9999999942640202624701361477356059514959545936201335592858530941647394330375999178777021669854859204e-01), SC_(9.9999999999999999999999999991714489789953766398880527107036480563107709826145349483969915503691752822e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274624496012176242708488048913433095225453177374287627602069100577702939088352e-05), SC_(9.9999999942640202624701361477356059519930544304114559230935931272759020788517834581952916385059372968e-01), SC_(9.9999999999999999999999999978714971150347849035901548698443365423494193668913537978028060830804430740e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274620132886973833500740661890562571312505588159381469334406692356305613164557e-05), SC_(9.9999999942640202624701361477356059534708572055278242868571367198609515287826345762232161411579815722e-01), SC_(9.9999999999999999999999999940069364576047048916393974499215148592191469807577939377016778163578527004e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274573113058626458574987846328474233758403701534707773202062162648350245780928e-05), SC_(9.9999999942640202624701361477356059693966052860269844011907618170757476670508280031238910416898493827e-01), SC_(9.9999999999999999999999999523599585872368011950774811215718811073219096877018381692548453803925622387e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274479997817751616609199448584832607782964745050035761581006543562341379465757e-05), SC_(9.9999999942640202624701361477356060009349992093753242495013756547717212355159002733753380603281645061e-01), SC_(9.9999999999999999999999998698847877410415773181853536688026959427932785882608259544488628978937941063e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274119210665576152083442967628232218928936269651541849193705832250607101414769e-05), SC_(9.9999999942640202624701361477356061231346221807328033454911708072023852300472638960539373390752599897e-01), SC_(9.9999999999999999999999995503239754055048558835363076445211566841209413810920965866721688972914299552e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359271186100114245439047104626880398575595262248939361091997565461234491840239180e-05), SC_(9.9999999942640202624701361477356071165874137912496826718265773556332385658362298725908048945299249165e-01), SC_(9.9999999999999999999999969523733976162811687839824492463619979395065658180611601002653868808228235364e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359251783105088457972150988098874641514216574107673691665862100671314900459986584e-05), SC_(9.9999999942640202624701361477356136884363900353557317808272573424290070901500921370081827934313845344e-01), SC_(9.9999999999999999999999797665151573885007408601829487908319345995920873036034335405983021390715366669e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302359186466842805823041398033590668631591090785623476036438001228239982949108743174e-05), SC_(9.9999999942640202624701361477356358112380937792813677132645222080750559464484570869750991062025693815e-01), SC_(9.9999999999999999999999219137958798220520279142437419504183975924208697388694493307172602148743812790e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302358907811814397282801865901227812280809062135464716292332100047527953252457366963e-05), SC_(9.9999999942640202624701361477357301924797906453742054883094712425742410915645082720044739744540301913e-01), SC_(9.9999999999999999999996751000534760789024880769276860270187838800296360091234474504992575806312430317e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302357853407259894783555356695937533219941203224200705087049466595430435590582015766e-05), SC_(9.9999999942640202624701361477360873222673747219467981602736416478801377754348327724322527565993762583e-01), SC_(9.9999999999999999999987411799459129400860609644324506532315200393819950737702893028661500435628249782e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302353573498848682912629606240928265071895272818090203048832682015815445205211839104e-05), SC_(9.9999999942640202624701361477375369392813078452422685737181631829004383120524701876870446686862292358e-01), SC_(9.9999999999999999999949503270833270750171620269619328194025581552089607715144642007303947650828741759e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302351381811054610449678017395787741738909030479202935625231734701621201448970630210e-05), SC_(9.9999999942640202624701361477382792701001623049454901227680554642030370105740410820918405910035686438e-01), SC_(9.9999999999999999999930090785448562357609383000637243641278119018859679920469179054927545939308464697e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302289102327531688194438519788173634642063618071736825414503408742106106681909545963e-05), SC_(9.9999999942640202624701361477593735062986028743843840662868531493482619529715614218568663197132736175e-01), SC_(9.9999999999999999999378461321194703063383184854256439461067820394762528716223083484657920255844722438e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834301993326977200597993690397798620369244612163983198127489593901994484175553371222765e-05), SC_(9.9999999942640202624701361478595534491727947189118785233853615775760488887843837984022916301127030710e-01), SC_(9.9999999999999999996758683686356327757299305192752900853759281927010163565728756875424962159763105835e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834300879817731418906174387842945546133456502034165537180583231564364278367756710112928e-05), SC_(9.9999999942640202624701361482367021618948795362522998678251747309548430147163886773088894491683354633e-01), SC_(9.9999999999999999986895973304915896803492356892542289014022761323914632973665577649349706427433539931e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834296583623959958321119688017427851787698265730213071704300634734168554514336702722715e-05), SC_(9.9999999942640202624701361496918350731384972881859342096594795575320919591174745639545747818989706408e-01), SC_(9.9999999999999999948843199992990238861815469901429376137211984815704149483597103190354481901597078771e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834294930062485804355181408672653950187650472433809505679938938616536260646690450219987e-05), SC_(9.9999999942640202624701361502519009942312334598075989233800616172074869729591389081435515499732049945e-01), SC_(9.9999999999999999934197072913875143606612320286922527826383903102837201300259187730032269803430990528e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834249131570551373951335777226449305640590857828024123720459927868558263583869905913221e-05), SC_(9.9999999942640202624701361657639789972814429410913924059412910086042523355085332758000521737665113206e-01), SC_(9.9999999999999999528545064574305648378599020242693600380275823388368614496667938830557798607809258266e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833990358471534261295825835608824804385135633005211668633697979036043174430978639305331e-05), SC_(9.9999999942640202624701362534111553015029213135899589342119024694258801360856695759811751504293166587e-01), SC_(9.9999999999999997236508299022419123794678213931635201213697331661350360578252291801600993411284900310e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833051335916389758036340730852288750726193769957564811694427001597727322274505936144388e-05), SC_(9.9999999942640202624701365714607352501054544378694883209316234585552058326833580738140965001323984694e-01), SC_(9.9999999999999988919282790464648121803217314964980858706168436279711156975638971291665255616464874976e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478831704922675758829229346977631708312436940974266623852146442821347302006764390452937610e-05), SC_(9.9999999942640202624701370274946859511141276301925495265829200274878701056934887136210466029480045496e-01), SC_(9.9999999999999976993666639197437300408036982981613410176254754026994374975474563436555733531622531784e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478826249485027786781335282766438766704165510251737947100188417126114825215221598680706345e-05), SC_(9.9999999942640202624701388752667579502714734221409471198993529160462016494979246523426269138082777481e-01), SC_(9.9999999999999928673096576770082901263021814219306329037191675013847993533799976389120282798488774521e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478809361585475106713746912657565373495178872243835889406526693925765422563500031613783897e-05), SC_(9.9999999942640202624701445952458250319242687170116048202509519724061931032222932736732679294163818182e-01), SC_(9.9999999999999779091525637936800099035269455994094097109923915691079839357621870072945021329002983984e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478634556198382847580106603440439634086952891712496919394336261367979769680808714276014011e-05), SC_(9.9999999942640202624702038023219840173556659683701760916713939349177461031822158570117386235550637188e-01), SC_(9.9999999999998230783855506077644688176850325033752738580924892792941700018056647747713787051579587759e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478345134986468794871103531994025841847790873250998195826361361662101047235950248255033536e-05), SC_(9.9999999942640202624703018301003085898421480551482696630859704720700570808274858410338108394193764327e-01), SC_(9.9999999999995667286873179790482572489741634337432864779411172374198914143058932438955294588112221706e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179473031788504334875961710947770221439595346913927565452837264138353659587744911527150308272e-05), SC_(9.9999999942640202624721014754948794011040387591988711402409885475492109402281965719308195907591290699e-01), SC_(9.9999999999948605264076285769000739375718614201236091402997275280567636554249920244705305675774048308e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179461829658036457189199102278594080015439634994412929788391314394934678371892668323824388528e-05), SC_(9.9999999942640202624758956685846167055521023069496250247150803063471019952280510632938183942690542828e-01), SC_(9.9999999999849384382993962664405304198988314579198768837438237895023214714873194141916730906544796716e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179397580883126954810840916733233815886391121401804131730010748764819966584111601288974705489e-05), SC_(9.9999999942640202624976569093132862478520621027873971393567763672388955450969885416646269400627265153e-01), SC_(9.9999999999280312270036721863531174208124921074044956505474977399895180143740278051609420216594172271e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179121795528508505122397136809574054798492391172376458057490872607625672545588337472742089806e-05), SC_(9.9999999942640202625910661844273529729124071439732218619499757745791225995357372030381307595033883783e-01), SC_(9.9999999996837592471937406711038799246309775563163292837421520162733426234618338082599813684128362034e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281177924758301010767353409635297264210179970739498784674887632595239419649848073308156020225340e-05), SC_(9.9999999942640202629965060594249955990943422755978132361438498399449039972346312697011029365198615023e-01), SC_(9.9999999986235047827423515115586801940492636716675222006085632124954787396374649957510198236559193778e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281175818287601261025729198180606465640974746511365683806989050131347696901491148237047108016333e-05), SC_(9.9999999942640202637099736087478897317226575564342058557104919025344735493261225933749339975629792159e-01), SC_(9.9999999967577357721404154589758084646517678947504772832338094576392732395221773208149849009379619517e-01) }}, 
-      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281161725095581171569962121416160959168747821727136628042515984455602601081931261145334591631217e-05), SC_(9.9999999942640202684833773743450981490258857534043058519837623239690379471911392550676957111153329735e-01), SC_(9.9999999842749412418609012889232052082488825016877152744267973498406813728561193099095190901177565436e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158688676863227899690818988299942059202356755447679219611816390722994886e-05), SC_(9.9999999589037133313674724416672224088661989910221004339730240846039367913758804825082287638590107897e-01), SC_(9.9999999999999999999999999999998880500637517964089806461278799190933436583838500986284439211627458919e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158497186683675214259752961807923292716568438067980439520440257983937790e-05), SC_(9.9999999589037133313674724416672224088663725962489454778519042480099407081594947707449493500175667812e-01), SC_(9.9999999999999999999999999999998246847669647003656525966133964222110509826304609072583449298770518364e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681153057065591233005986259553391677175175236336743011456998690842224830948e-05), SC_(9.9999999589037133313674724416672224088713046165672934058316547023353073598282026981359173302194631656e-01), SC_(9.9999999999999999999999999999980245147092333641132545567803030138319018982573925220680155577955082383e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681136888186130383600130339875844428888371530102624848704510829931880640067e-05), SC_(9.9999999589037133313674724416672224088859633421123213199033853436935647703860747577027347988518311835e-01), SC_(9.9999999999999999999999999999926741314773370421651813928504108280928608275862745726145134661605613045e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681125624768124838814402340718756122139875935751620024303101444627000957252e-05), SC_(9.9999999589037133313674724416672224088961747704083878590164630552148321448802018569289265682770036973e-01), SC_(9.9999999999999999999999999999889469960888504435569138851675728293605427306545030971352450192984943064e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625680751242201733647851255524276728129552559768953390439662768541081024857236e-05), SC_(9.9999999589037133313674724416672224092355904548941300952489027499333531247272157437414671718639223397e-01), SC_(9.9999999999999999999999999998650614658402063280719354389045428684418020628181805241565108195055728218e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625679618538394645760955581024206520009511152823468264437721571944516320565442e-05), SC_(9.9999999589037133313674724416672224102625010872674952046435058122194810368396049674999706716568959050e-01), SC_(9.9999999999999999999999999994902426992817361706367311748528489034415588183949752240687220996559848857e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625678649606438995368130333258721437967295941306134647380881706302052856859160e-05), SC_(9.9999999589037133313674724416672224111409359623667570001113590335129514035405035973542947323091991140e-01), SC_(9.9999999999999999999999999991696170615612585912603367307619084575257190393008940034286780154678791775e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625663219571259483285731205870124587525029893132547428844053450488582686938225e-05), SC_(9.9999999589037133313674724416672224251298243942625127655626197162792181420636951454966572993970485891e-01), SC_(9.9999999999999999999999999940637220184365557201203861808633450306761084633294703282500856362042756703e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625635073532784906791566791744908244275346777160467372783616972310368929989568e-05), SC_(9.9999999589037133313674724416672224506470566908868870103402489154107895802214610278161891069305029697e-01), SC_(9.9999999999999999999999999847500220392067213888866175198396876858536294373483942821597637311432014016e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385625551399609182871703677879111301303063671621711926832057184130773374313950462e-05), SC_(9.9999999589037133313674724416672225265059363570867647919115653943045746354143354887105573370034589179e-01), SC_(9.9999999999999999999999999570617979497568093021058377064092978957475275094187938462424356401549336679e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385624649675880799690426005218323314632430591731376293784537674438863112826787245e-05), SC_(9.9999999589037133313674724416672233440097518697270696809285213039662901887506488829580950521354006686e-01), SC_(9.9999999999999999999999996586757825288121231006985983926100395269972367872729664345601960547259799166e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385622863956427494877544433975357928008217091251786091974137908321814408332840051e-05), SC_(9.9999999589037133313674724416672249629451536577622158597817586184504140170901854804073018518660475708e-01), SC_(9.9999999999999999999999990677700587915891399187193336792496247706524732555607566844520618247605304549e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385615944953371828193874522571733846235743057283633992470356092452790604540219095e-05), SC_(9.9999999589037133313674724416672312357216366422718540832061584066531873856066570536233711390271078909e-01), SC_(9.9999999999999999999999967782287198190683867853782427557766876034960393757019371458440342789151944668e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385559695165249119344409958826206048773473228974767057067782670114692096163377168e-05), SC_(9.9999999589037133313674724416672822318471290295816201863141582631942177406646844013670468459839189792e-01), SC_(9.9999999999999999999999781648223982376480617438398406206248740167076955243138036027413249730910272070e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385187593827762416485183559466186322025772140165381472529005082346653804789789482e-05), SC_(9.9999999589037133313674724416676195793667492197122940189009825050237921698607854493014120073893405437e-01), SC_(9.9999999999999999999998550341650465214916111840381536808305661553668058782272136043000221516438281920e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722383934989860039945914458313296433554470564916231337151432039524007702439202269369e-05), SC_(9.9999999589037133313674724416687551916288058820109664248767360625790890078111837367921489809128429979e-01), SC_(9.9999999999999999999994405396862338855667180512862294495213915480180246719032876303984110757555367109e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722378591077302705006837040718982512360274149081834075803729200168990659307791586820e-05), SC_(9.9999999589037133313674724416735999891736374716904827039013464036516432893139326839539618656746861888e-01), SC_(9.9999999999999999999976722056338515681031039995365568437106923946314925008756355706369606435290038776e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722358370212201157221997214038890806699196741484691730124467253373232139166686369552e-05), SC_(9.9999999589037133313674724416919322497687109196464658157615744302340724347443897909999211763034486316e-01), SC_(9.9999999999999999999909809950378592078577321928071265819398942293185317632617803535664531802393250863e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722276292180329482663872693377800535292020457334503112725792071140581496677199079500e-05), SC_(9.9999999589037133313674724417663442920748092987538715063232249828001602494297901682744081009862760239e-01), SC_(9.9999999999999999999638208614926376724737955274065935040407129463759509904684014971700713311713822040e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834722234261042433308991819922575472651733929986697914196677949054103992645747207829629e-05), SC_(9.9999999589037133313674724418044497721890673097120403287859135324603377216060975602532481262072139772e-01), SC_(9.9999999999999999999499124953648716474447277595719745817032699120791419102631934053399947201161605721e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834721039894962038979752271593104188793846634708373044513612974210484763388657618569532e-05), SC_(9.9999999589037133313674724428872634956251296501537171676704044421219687851766215139269442406099760722e-01), SC_(9.9999999999999999995546892973219413018046937878617494945262369645104531558409164059878440414154507147e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834715367657077757500609985633433343963394707415086379463915660560418544073047651948393e-05), SC_(9.9999999589037133313674724480297211763272637148568091451936015827892412916170602465134253811218924504e-01), SC_(9.9999999999999999976777103429750097747812120239592429682742795002132716950417801830271424976385640773e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834694013310539581164157894005955642740193975287851924098313810186578243964802135385317e-05), SC_(9.9999999589037133313674724673895974036499130314194529769366549156688051616520546490198644990201816209e-01), SC_(9.9999999999999999906114236579507776710417359338281271487543061974341533619499928479425791671746663991e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834611622965835689437815026995350104909561341062183860240425009251644347834405198893477e-05), SC_(9.9999999589037133313674725420847828986592518513090376997949600185426292582971714872448970550748332711e-01), SC_(9.9999999999999999633479438453118338099919667296437047056855345815525303244493483033808738110341057894e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834579911756543957774400509237644649667927297121153916146173462155944615624847578537097e-05), SC_(9.9999999589037133313674725708342033414295979185043660032134119871967028687091176859161799270083618445e-01), SC_(9.9999999999999999528545065685691729672153511401458437352172023623085532573776354186620066098409263269e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698833701610232422225276782802829333071634878836963502758741972407906577385158057744830021e-05), SC_(9.9999999589037133313674733671034203304363924458943041238552674882426435092067815315533011354824562055e-01), SC_(9.9999999999999996622190448726333795380030648073821628745698570665778255938454358047399054855176573465e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698828738983786253835032968727546176009412691204096682023144068342859732642032720085191062e-05), SC_(9.9999999589037133313674778662265186887992070814149895789174477434658567177204904606559141485213800564e-01), SC_(9.9999999999999980200549488363997000066959530567028271852942735301345865686855301064319114678087805807e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698810730859358294805452503931722828808383606561749736055238658426062176310306501208826115e-05), SC_(9.9999999589037133313674941924137606274942287006800205829236558951284104747302583786849152340219687127e-01), SC_(9.9999999999999920610540662735136770796691800166656169445695658156644202013985477324485402191460224701e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698784909991652936966103956329712991155588405713799350818372233723460901915638509196052492e-05), SC_(9.9999999589037133313675176016434443418391272967064755459556013892028162168381852830722536552071818121e-01), SC_(9.9999999999999835167676215465484410122943904782478111092096162233457869886644089765104794021462726070e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698680288223586317359157553213835271383790395934238491611771556511094350199365068758139286e-05), SC_(9.9999999589037133313676124518640695610003141571913456058559856937484417797383695750384140863587667452e-01), SC_(9.9999999999999488967709229267825737712119524213159331875781306828996560531244099829871546097974733896e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698356420181433979725459131104318517006252056722091143253940428947650596648922291687785316e-05), SC_(9.9999999589037133313679060710201905523637327755526507707514163961611022177707833314564479724366301051e-01), SC_(9.9999999999998417268123444907449218475397820196184606120397588279101160116453225151055645802780613716e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770695004086263373316938919402490546840607473450149753474231578071666621562940992662322402606e-05), SC_(9.9999999589037133313709453009779081445151199331422411585665704375572551088702709686313217643768771563e-01), SC_(9.9999999999987324185744830498957705226464109567501900081363959863934513614070031739488446097100926946e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770689453704999702056428663778252495665372268969459865986099515933685793246733534073691640087e-05), SC_(9.9999999589037133313759772832999621489375704861645576517651340449094220261730144786169419042596483714e-01), SC_(9.9999999999968957627372196494219405782836744138114001988618734439483488410510456015497156056264617169e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770587556893198020981496233685777578066789536883352426823484546545153092543290123452359600770e-05), SC_(9.9999999589037133314683570553014748821429043302056439295286387221381430266473951157923335704964286712e-01), SC_(9.9999999999631774710913850877742179647937743050592267424655054022097326051830659924487882196424428490e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770372727804995259355782196359543985965415726440771576229649119519351712041130760206679828689e-05), SC_(9.9999999589037133316631213647683379873564744127627841022397350307040885765467474168505561875475111197e-01), SC_(9.9999999998920891836175578885843287439214978056512356549529129573764798955276431279708292435308055479e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119769140595598405188140208368205682054701748463658139903031256079172358465336088200747668046193e-05), SC_(9.9999999589037133327801739035753132705577880373423140570047559917064965930182893998843851229187344650e-01), SC_(9.9999999994843689384667410035972197472638580924641617276624479665574689722685579725185494953535288107e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119763851716269521833039192105403784298738875946285685197544925127156657932903537278672944730085e-05), SC_(9.9999999589037133375750782571516975087066168939843571003227540960788638921618783106451204844137356481e-01), SC_(9.9999999977342457252425821863699065463158883929503731593661343789049129823351224262437389499780511130e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119740895510140786533092705590247175980844681715546849843918052861643262021445490162845831113496e-05), SC_(9.9999999589037133583872023095949527304454932458888382629993113246619747237593188990793417458560878512e-01), SC_(9.9999999901378936943790973918204440670904008741583247398407767423763055223380427991862102877118492116e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119700498624840938808789674791750189273754722825602357550808930366397164013668738195162096802289e-05), SC_(9.9999999589037133950110670363800583225109840256108311617920168810990551456284008282593744515305413636e-01), SC_(9.9999999767703119640056201397243208956148131339050273760643933707291971385012568071922771911319942497e-01) }}, 
-      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119430226144379504222210945051399123874255488159914640723166005035631943024549365082611122583868e-05), SC_(9.9999999589037136400404219819670008498781037243495018174937127686635463387748704552485811354660463461e-01), SC_(9.9999998873354596790815127769107251813856812780319355930933082438101152882766471658192291491634188746e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713311994861856416416840124789392935958352038513972908762349683239595833e-04), SC_(9.9999997591090086499145904533065024491606043256476010675283380270136619946243080705736584631184664511e-01), SC_(9.9999999999999999999999999999993437915432006237530661734571043862574067738413255096654299941311063358e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713040242416038760059317066761602428623235700657520751485204255787989367e-04), SC_(9.9999997591090086499145904533065024491665691649322768531407839819289695414898535314941771753465307203e-01), SC_(9.9999999999999999999999999999989723679853782583378074309638158065769147447810631983274683797881115191e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241705319918502463640542048768101478106229882195805019144994129190325192354e-04), SC_(9.9999997591090086499145904533065024493360266696533724500566319435804341058113862033884338524628373355e-01), SC_(9.9999999999999999999999999999884204475899856278738823940267179583503884178433664179906719818335224102e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241682373924353412381700079202218399706762266394288003702684629895258922448e-04), SC_(9.9999997591090086499145904533065024498396805260681174768802493907872986988301731969058654470458392096e-01), SC_(9.9999999999999999999999999999570585116965716331116983351829078028058964317460835752284970993861163055e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241666389494246221021384308525639469447328233903501207505411170152239192155e-04), SC_(9.9999997591090086499145904533065024501905313026256348777350584668119727613883799052404512890685442249e-01), SC_(9.9999999999999999999999999999352114446635130875736288469993936855281955489428433431772186879137967027e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241135086122313743883174137544262503210718270604911781524698886097374318733e-04), SC_(9.9999997591090086499145904533065024618523922122787387925735148614308541420672022552290568568804987735e-01), SC_(9.9999999999999999999999999992090410210913451274883794136783197113574093642655990548820445076099173158e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146239527614498013481908714385013381685286323222132307338991874651496407720631e-04), SC_(9.9999997591090086499145904533065024971356437200185235200953791920823624971799839825148872051247606605e-01), SC_(9.9999999999999999999999999970119942640707385244210238840640414785180451800056830790679228417689579667e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146238152558976137835037191174989095616949973788262660009052845523051573190128e-04), SC_(9.9999997591090086499145904533065025273174703115542874980186090855820757883658385361046161924449464213e-01), SC_(9.9999999999999999999999999951326072631491849082301400944677457004679227187074908841364564566357096215e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146216255092438271796865058880982796125712126238056476670001875141109087648122e-04), SC_(9.9999997591090086499145904533065030079566352947401496557959709127115482417082569438278098183670046705e-01), SC_(9.9999999999999999999999999652037692564887716762749924761980916189209807427822430790587988652839528664e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146176311765770495664027756182054289266352062552157791524493137196501888560017e-04), SC_(9.9999997591090086499145904533065038846940032022087900696234011833089300875071377749001410433281887846e-01), SC_(9.9999999999999999999999999106103599586709332061276111021095590564757265479706346323840866986839621477e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040146057566285228729286539875039337857106971751170963247865852577349595451087942e-04), SC_(9.9999997591090086499145904533065064911018501751632821911993010834554994092254688409967934028762126702e-01), SC_(9.9999999999999999999999997483123952597871062131930430116657972566356823569652511115369205676940924175e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040144777889023384994891993322269389015233157103321091066050386635483703015038576e-04), SC_(9.9999997591090086499145904533065345794201730710497171200299319890928883321550359345210668326069018538e-01), SC_(9.9999999999999999999999979992857028659809150464729838387779926195120172412024534834896245862626202070e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040142243693117812532410224559078505159874337124801221109556407837671041573083427e-04), SC_(9.9999997591090086499145904533065902038368996307459214809674827718609312559771073924522119440848732370e-01), SC_(9.9999999999999999999999945356184058357532065184675591095369543222122538262067669293977626887434771268e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040132424620372727256910319168070251547608794987778355968221622706050540141856836e-04), SC_(9.9999997591090086499145904533068057278984135918741255207735179176401039885254825623756115707822694207e-01), SC_(9.9999999999999999999999811151874598588276031795716648243043914832353214248542271450453611813702302915e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466040052597981039166102516241663957293412965888438611591231956859273246828098945701e-04), SC_(9.9999997591090086499145904533085578853549097355022434268326561943117600370484638573466953502058167210e-01), SC_(9.9999999999999999999998720103943049570084604498454619892405771074092191618350496264177529047400925430e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466039524532005069827697635520239927225930265152639602620508736709729375341565495114e-04), SC_(9.9999997591090086499145904533201486869349480548822145820571178829540015419764170653157424522934139505e-01), SC_(9.9999999999999999999991502647519821014553864210033802739055628834829601413426101978642191656264785794e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466037746904595326723924813032892883066227820507185118673955048293824893859347124634e-04), SC_(9.9999997591090086499145904533591667784750213526729882254143196182124155368349087026208674360810736730e-01), SC_(9.9999999999999999999967206538794000623637539921133114141105094600552790874584621967802630353386722687e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466030163114601062808109724066453194141208252043654703212039200302802364848319593521e-04), SC_(9.9999997591090086499145904535256274274248732960186075747202770772894774506834470960781185618278095126e-01), SC_(9.9999999999999999999863553441837618190856759655421402975430609981385349456259084369657387453699390933e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466001466762857433975917757380952104642918840408678156850274838539358406902619649760e-04), SC_(9.9999997591090086499145904541554989477795596487791363062717113947087655713709304202224180332496120744e-01), SC_(9.9999999999999999999471339821493887184483174151974043645498294791393991840657851184125852236036763772e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359465884986085043403950080615920782319617175232799563285584004870839403326582975334568e-04), SC_(9.9999997591090086499145904567121954324801494656922153557551457652404698677265261414035918600811862959e-01), SC_(9.9999999999999999997879314857704701612167650610568091024364022054992269149557563280810495402167038061e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359465825337780621391634776351605284898179555159363232572269390208067219532012184665676e-04), SC_(9.9999997591090086499145904580214478604029262682976391551202609106781632130072403262733891609954880291e-01), SC_(9.9999999999999999997064058701321806585927864788723964815578795027763526958386572913293562211584077437e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359464130358412452248343755838930986722205517407427118468536586601910700069777885405987e-04), SC_(9.9999997591090086499145904952254534823216398487068305956554994273945535751627567638543678152718266319e-01), SC_(9.9999999999999999973897560034983599430784588816940013917656117433575992370567082898736740075276991006e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359456080626974976851222191881291530923937067995166323038898428377634406834921417309363e-04), SC_(9.9999997591090086499145906719132995286488057142724846238020023043494396559422937497417289571300446905e-01), SC_(9.9999999999999999863876107200375918258227882289304901359718325453282245860379140193849534801288673193e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359425775700037506439914441651796070049972432366928609087720746406248454632783275520967e-04), SC_(9.9999997591090086499145913370922942271698087316486094132319297755909167002268046118360024103188989870e-01), SC_(9.9999999999999999449676936010036048091136982373720631127335195866605288076709027178210443358060591214e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359308851804841710349890026882822506931901022099623306731140632975980269136069730290731e-04), SC_(9.9999997591090086499145939035171934870283076438579743400488487600725984369087917762431482235731353741e-01), SC_(9.9999999999999997851594202388128357346764130339383283989697939341752511517202964822619052138703931059e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359263848981694361028369717588758562581895775361562611024309721408555973262566461211603e-04), SC_(9.9999997591090086499145948913081464734953072943384465864007503871537103023451975376462328733837149030e-01), SC_(9.9999999999999997236508342345680569153513564399494028582104933359000221360887192242782740302589354797e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377358017411237978177428507089028635335501344205771024617465556347690890040536911083905236e-04), SC_(9.9999997591090086499146222500345684230895595337686251613638816215403254132598789791990768798619838988e-01), SC_(9.9999999999999980200549752085688167427883885539402647234983232013067330800438077933334325225467733048e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377350974721750841335976339712690677087317685882251774272026459574621611484052961977892323e-04), SC_(9.9999997591090086499147768337800660969044837194748931490027218706068265761583125803731213177894841601e-01), SC_(9.9999999999999883943061504648550917472521711080290035932327983716883682790684240565694552571344503517e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377325418571198796389432112292153913359813912302320818371927079088782434396642196092931827e-04), SC_(9.9999997591090086499153377793506543048700186932548386795274278268487731347671516744932888282023448778e-01), SC_(9.9999999999999534648823002975718661593728740850402386845670782225644647636763814777330225273077311416e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377288775000398161475283653389998086494468122512190223226967500421693458213541569225162313e-04), SC_(9.9999997591090086499161420886181745163569687715814407726252609084107767527800797121875893408396059356e-01), SC_(9.9999999999999033814860050534109048662879867084624777645766437808888313532242793625586989507072964282e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498377140301478548186030732189435274941993938018287756801369450248793755854397038802974222301e-04), SC_(9.9999997591090086499194010130896736264960848973432051101603158349924630841899300721284446045898069209e-01), SC_(9.9999999999997004520751509655263683975771110137734194239599820637422457603132929555276613084555954985e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498376680685571441797736730472120020969367141823459779566164781831245966221611052848672720245e-04), SC_(9.9999997591090086499294893676224956520073143833090849748564625713723230677558610098023496200306402334e-01), SC_(9.9999999999990722620511916095017541922611441252377709556891244021325457445076822425676998318013310780e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498371923235640805744099006519332150419763003710782293944507474095356304006533048412818663537e-04), SC_(9.9999997591090086500339131719998556556757931064507494107554644090820969496981591122802367106451031197e-01), SC_(9.9999999999925699140260180956297842479583873504118144266362417137668010293659066606172558032047456915e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498364046436490341497415839377924360934172029820183699307410873546132502434678857181512649856e-04), SC_(9.9999997591090086502068052351009020203728645080442447923303584604671979504558717592987486432099233145e-01), SC_(9.9999999999818041277019450869640457192613482370403990987757966853522466125029870431213702957663553968e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532498219440024335112085696284217809210420220716691707654789040647780773903164606251102825868255e-04), SC_(9.9999997591090086533808484546233219286579955199735991845141199940867857339824508722241446466603143463e-01), SC_(9.9999999997841601730176219353705229218739261651127331045483365004919077039134794209856785731065491453e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532497914566268992455961292159153360280722660846617924435497393954715219117340070630587508389042e-04), SC_(9.9999997591090086600726850165249954882137682437595345210748277636356867891776791496868797966332869199e-01), SC_(9.9999999993674673460048503099966162644575765093104151723778508476266913963472670883559262326010871521e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532496165991269044309812180317168464575879469002410870411102515175450450090057057792999888066675e-04), SC_(9.9999997591090086984530897259484069259930626127732813573610914956968635129868924174163202784303767506e-01), SC_(9.9999999969775644855907020193163460340798082171818173664710592535609269447482218273864724923957695664e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532488660301439824068369878410182942728611585163591919562023200659129820275883752134662090610325e-04), SC_(9.9999997591090088631994764789850163499737306768527037412778878960803868085734353394392621860529854598e-01), SC_(9.9999999867189998879873941105845141379381853759555907793831875773303156096747863480599346882449650847e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532456082102531281805196803441103186305932536371679098013020808230757915831335453617358451282217e-04), SC_(9.9999997591090095782757285389441563168550421729619723790991159248953530675229625086630466130925947406e-01), SC_(9.9999999421920389478086980705886754536511240889426706687434334889739457515603848009221381672378545863e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532398753040583396233529729797437290650548303014077652929235114447084365354300106431451633928469e-04), SC_(9.9999997591090108366218631099138672302569825987444789349916472582460612097489753819295696541972104749e-01), SC_(9.9999998638362984366277246011141025300416048049687521845037167436742349261038641619678750489717689658e-01) }}, 
-      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532015197041581626982465907062512586693749895051676233797903326108242222227125319227773986336102e-04), SC_(9.9999997591090192554968191808427881056365867461130048038066729521407959884195869238505001124006765621e-01), SC_(9.9999993396028086949761507288374412480751168290962668987793281688251367855508185814004991297330196911e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568423253267729905676177785584143353001614380033344243031758625321347619384e-04), SC_(9.9999990341042383890306088396061192715670697837219455740677936131718353318213465919088214608415344554e-01), SC_(9.9999999999999999999999999999973688142481916180437304757252411988405420245137613199627838491668357719e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568421071351978567763236428985213434746066145425917517600757913894895359733e-04), SC_(9.9999990341042383890306088396061192716629696798932982563987649090092816159354172908007447640757493140e-01), SC_(9.9999999999999999999999999999958795247349249954778242940390886170692373734001510565621879790767344031e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568359084434798204155311880226117396510294984327442737778206412891712872212e-04), SC_(9.9999990341042383890306088396061192743874281829010424743269716705640044374075170787777652327952165941e-01), SC_(9.9999999999999999999999999999535697033498255459951822859686557815524626811857962661407907708787000050e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568174849750494694500221526141761541444600595036372660482208532269021015366e-04), SC_(9.9999990341042383890306088396061192824849393196324908583237927515885150911858907425196336245999193732e-01), SC_(9.9999999999999999999999999998278183845168415291655135119082109011987327990988515937074887045161495669e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568046509857464098717441244136225447983164310858821291795694460332135408372e-04), SC_(9.9999990341042383890306088396061192881257540067851576548278390199892230307847860446242065015359799250e-01), SC_(9.9999999999999999999999999997402186425437495018590771225053604616408334590527787302388433596152799806e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634563780645046310675688268267412264928203680938838716249697181100483922098626e-04), SC_(9.9999990341042383890306088396061194756196992793236186783571245045948636694054010587409296312115309157e-01), SC_(9.9999999999999999999999999968285078102770689166069486492860667740143329699595040039657425755209698531e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634550874164494364158542238952818338149906452801149106149160304138818016737658e-04), SC_(9.9999990341042383890306088396061200428873144978759254214483779890013713326331613762740878783204962427e-01), SC_(9.9999999999999999999999999880190539496468973081874203349131743704972977034165097990936201582711727789e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634539833765968722941278720825369300000052651396942728252573162383430561887543e-04), SC_(9.9999990341042383890306088396061205281366059290994561495998288737455803706724275632761060083870084754e-01), SC_(9.9999999999999999999999999804833139759840362095480189673873879648238413744134111600987499677007083781e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634364017769135252992639730022477753159548427567567996311004120404270833260444e-04), SC_(9.9999990341042383890306088396061282556282981513719744461509881606801351102848865894599554929609181461e-01), SC_(9.9999999999999999999999998604782586991942712386688914829513817017650185254798919136574931157233847789e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634043310541073227087213407078939385787524073632541304409357070269174879851988e-04), SC_(9.9999990341042383890306088396061423514016357294576930509475424846612943128206575235856337125503414196e-01), SC_(9.9999999999999999999999996415761717195708171816995412220652610735603699835666895880890704082082372328e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270633089896364377578427721561786092428100089213423305101327234880825275562914264e-04), SC_(9.9999990341042383890306088396061842560079420653882014957424088457731279820894036538977886004539092398e-01), SC_(9.9999999999999999999999989908133114753582608533129443418441593433977483846071694873691263712360924801e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270622815295280863051128033814768377153480380371707621274638897656446849322151880e-04), SC_(9.9999990341042383890306088396066358468525963201195352097086875133108720766515834076136262017880986932e-01), SC_(9.9999999999999999999999919777764252925483210602298496842071455244671366106233745896364253635558513933e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270602468093081053651375356900351662597680191708261174168243195074487437738573274e-04), SC_(9.9999990341042383890306088396075301502083252204209532600780634520259010776279171478465504744037077508e-01), SC_(9.9999999999999999999999780895798522074074384314552858680706462800770080496280597447851597750367166906e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270523630202877077528676191338998750659971410879066277402968275549291466709923214e-04), SC_(9.9999990341042383890306088396109952452654069695165352795437530494027614856905090864234099802536828905e-01), SC_(9.9999999999999999999999242779498399799624391320411435168539127113334492331262094725905521786063625045e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052269882697602567979795246499647650741963919683168954633522029204330158290009597866e-04), SC_(9.9999990341042383890306088396391656133397875044829189635613897563365620350242562557523570432733935682e-01), SC_(9.9999999999999999999994868026716282785843665714490690845988905218940382975226281485878385627289072205e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052265642826026632869674401331906181721660774805511586016828014319811680813395847970e-04), SC_(9.9999990341042383890306088398255170999463278647332928628331458754732838352132042192761910556504254440e-01), SC_(9.9999999999999999999965928337950731184236972858424297829761136494225450412791329227412693186900764402e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052251370155053393412225888665351704404826168166235404583366213968693523658370826941e-04), SC_(9.9999990341042383890306088404528317263622428012821744087980006810345753815800681219269233939346113203e-01), SC_(9.9999999999999999999868508723129597291088348432787795997070951006375122385798566290142035661055004811e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052190479476430297131118292317230358203436961643044003076991977849069845828224721137e-04), SC_(9.9999990341042383890306088431291081839557648059503032445245456686532093955011793213206927844113822463e-01), SC_(9.9999999999999999999452893000691828396258268317147943905888267553515654325455181179115754831557814595e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051960074845896190545537462422360826291357235612356457661124625267793044653963201830e-04), SC_(9.9999990341042383890306088532558878875584120913905068097798135955055466245184130566633457742302480765e-01), SC_(9.9999999999999999997880241995023490435699010966304715622567791004101852541162521147871769277813799489e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051024844898345021398745980751440032202539424265223741821462546238364318937492238535e-04), SC_(9.9999990341042383890306088943612581620528920518423724808095583524722796800035571379331106025846168027e-01), SC_(9.9999999999999999991496731758540750193061386160604339171696636950668335984615214346584028165890576639e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568050545925289848413785000894450169762655235285696560689713542002819948971252593524626e-04), SC_(9.9999990341042383890306089154108063405685304895120971206766222513754658765528101631159112190427932697e-01), SC_(9.9999999999999999988227815668657803631028916930401145619282526146015898870717045182056436890650807311e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568036936840115017761464304680354756199569903036663427983338963149397016572387164912060e-04), SC_(9.9999990341042383890306095135594078404586471864984613064444970329957947151453142223784957401397854306e-01), SC_(9.9999999999999999895337575412590878026287806827225143035544574311879095075991410909489540420787568727e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897567972305091301788173932378715725913785559941313268224139092338630028141505625844896323e-04), SC_(9.9999990341042383890306123542639569327180553705009905655055841991306765476080604110055642051609959330e-01), SC_(9.9999999999999999454186785458381289771029061441455217111451806412713710394477781718850653371093431098e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897567728985119593496137731409402032321931650603269296931037306092471098890005966067013367e-04), SC_(9.9999990341042383890306230487007191832554441008199850777865547742449698738495388962261063348190907259e-01), SC_(9.9999999999999997793380762075997107398101998921430399007098938448701697879303767918711353248114399047e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566790196554626272477383400745761686844548980571402657679530629446245952428289148256156e-04), SC_(9.9999990341042383890306643104798928315785846143939522205398881362138543739450758019945355931426446952e-01), SC_(9.9999999999999991385580808649748895480413763901680989203898946351498370749876316327306683714456860056e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566428866343284726060227037165390021505273088849564257999641327309059055262075329336906e-04), SC_(9.9999990341042383890306801917208298290331807430656754258138188596097835882538154165720182524883835796e-01), SC_(9.9999999999999988919283499748576095319899822081463628425306444430622684810227983814430346242600503999e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897556421147230054468380574803110433738062686092639378029604050135513944009142665060596958e-04), SC_(9.9999990341042383890311200525281420947970569000029033198405223025556558996782836213180103830717002788e-01), SC_(9.9999999999999920610545557357121629628736189622424415766317054007948629076317390800796289834107312217e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897499874995170482473845548211600749639448165868565240357946224921302498779605114585951546e-04), SC_(9.9999990341042383890336053776870430841200462174622508193767893742993183986634190112651777257960071620e-01), SC_(9.9999999999999534648845495097353063523589732658983034063430366194483498874580770270447683883494171790e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897294683217538846044368235361839213698339415773828422739943027546087515195622267714313199e-04), SC_(9.9999990341042383890426239982080338766475914899665689164955230109613134303065242094595371096115822629e-01), SC_(9.9999999999998134090815479731620374161484125441667286273500692958637116366070815687254962493120449459e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897000469915889966249613607360114804890301912455654669302163444001523825155947929422558433e-04), SC_(9.9999990341042383890555553064233291760718057972064665627916237193104624608221283836868741578943467810e-01), SC_(9.9999999999996125907023137854960982476478479982826892098717375952288503209246788908816444987925674105e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320895808367614818337186704862807048704415317798474006344417929636961487570309783252791192886e-04), SC_(9.9999990341042383891079507698266692213233363263209204379183646955348680080233808205415607531574267390e-01), SC_(9.9999999999987989087557774296391921480103334017155648114919026348051360138026808658991876195079808816e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320892118085511695136402174278279897022304200769539501636010403481556413817835963498891027722e-04), SC_(9.9999990341042383892701466155257907482234586876944113245501493554184981477035493977225256170557863211e-01), SC_(9.9999999999962800679463618003054257665915983069613736507911856454551680645518977351479636356447479570e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320853920251050183838952306068728109657830215858880991463047288758065545698717761922184761532e-04), SC_(9.9999990341042383909490237016741507057450973103053973898760291958231856716377142961125782982651229383e-01), SC_(9.9999999999702077348335328743295416427846895845360096087934606420943205752661907582980157361646500418e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320790676985346360943645414865946708295930728418937452011516839765123667833450290677353237291e-04), SC_(9.9999990341042383937287014279129077860305130961973480299683410529161045946789811438432135574869221806e-01), SC_(9.9999999999270403795680422609294992528953432940301898089267499751978681369267253802173989211143517788e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149319629623926653945330989432506828138055318299079469962778806428433915562345281837685401166590e-04), SC_(9.9999990341042384447594837612903151706456058005329977817383934946163479356779464756241208563096754966e-01), SC_(9.9999999991345514195402995986559631767492539647822683761489484622118018380939591771444032830969775386e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149317181775308647219989266967360868074098272096479204853881209865820666454185456925133196224872e-04), SC_(9.9999990341042385523477021206753522488485467367412942414284300539014713934174979454240999254108068796e-01), SC_(9.9999999974637466350092995449108961932515530012198238294797496238518684257274846251971946054107030128e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149303142367777710553727734920717562979117694221241779811070211661226729103511463283014512844477e-04), SC_(9.9999990341042391694098977483934519744087412631870476010770623271686290524900739491764274853962932980e-01), SC_(9.9999999878810015663985043686502667679745060726018205416759091127801505360863460585602363568930884671e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149242878759824811667397313866226047460967328437085651983523661469656642769253922747322577274040e-04), SC_(9.9999990341042418181252460626841774069073246463628265152865816052978689828473245937613363603005714389e-01), SC_(9.9999999467474430127667913921370613033606171818694870009306938378512529181078207345556508125574666258e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148981306559498126535060760750095546822191079410541536384239279160490668057780833508759538560553e-04), SC_(9.9999990341042533147867088569688260099862598892698647859976574528085751319958821123542772020432392375e-01), SC_(9.9999997682085906627313749244845682717104868431939058921072042663960478738899502957680319196918471548e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148521008282634772549917898861368691507039096643360008725929221707667063116914239842956487615623e-04), SC_(9.9999990341042735458869975698970255162648729631493676413796641336794548983578465010093511130441153449e-01), SC_(9.9999994540271687941425203922253616893788932781792721598221196362087292276541672787564019187102498291e-01) }}, 
-      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952145441415555656355693218005129946833020978925531292467339511142670835363523633444955516738971707e-04), SC_(9.9999990341044089006122498506549950420071765288120901610285751338198102856669430786550410481765368309e-01), SC_(9.9999973520188520429855120090470826998135117761251424498677884548819815659217897633358835384684988319e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829611341447301548396579227570617204776392440891130698708435198743167830546e-04), SC_(9.9999979945594605304280351343129488353454227678160405306035521675700138534873287244861988588780980048e-01), SC_(9.9999999999999999999999999999945370023257137820762768536157602042904846062815467256821930064739042206e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829604813791898849970561226896532495965433637482397590999664215987724084642e-04), SC_(9.9999979945594605304280351343129488357588291508240335108085334601776716376081624528493139965191667848e-01), SC_(9.9999999999999999999999999999914448659603041377886549777573721265986237898754766146002104557105603010e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829419367018997142490824991909583899694050813197236872954609549082952234147e-04), SC_(9.9999979945594605304280351343129488475034564168570364662494915364518262961681008191773811641780757596e-01), SC_(9.9999999999999999999999999999035991273356536617254171775822733807341270433956602359158215999330077258e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828868190589925205305752948741190191890310720237854664263790624078630255489e-04), SC_(9.9999979945594605304280351343129488824103012003144479283904992827758609424763972167638956888669694337e-01), SC_(9.9999999999999999999999999996425080349067501001618317687345639161323185414997402364529655166798074564e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828484235070281879217406955508459067071514482898222349800274177596024881526e-04), SC_(9.9999979945594605304280351343129489067267904785452794465410159306876709067724494926827756736594542186e-01), SC_(9.9999999999999999999999999994606291286614696216744324920436687154496289585658092321137223595590695113e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562815722012026320626685286913226816629571910303018825575913659200309762820611e-04), SC_(9.9999979945594605304280351343129497149778610795261277352987132454971291745574750390407083331241741697e-01), SC_(9.9999999999999999999999999934151914418944279624811922994126810172757716840525966095973392642785071184e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562777109587393024962786430860278449305941765653218110713822972362669794369074e-04), SC_(9.9999979945594605304280351343129521603616661469325420167028539185389961112023496661065281859197969700e-01), SC_(9.9999999999999999999999999751245686991717071787933129948865967450088233478725441143295584006637231498e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562744079935794582249935850955352443379581862242345375743492755519084598372861e-04), SC_(9.9999979945594605304280351343129542521799311983871381532826116960987291403760348535672150516838762830e-01), SC_(9.9999999999999999999999999594784935705526747361011155271486474245128161745880551256261839109181680272e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562218089763668513489997096220812820060574247608609194270317664239042390178774e-04), SC_(9.9999979945594605304280351343129875639406081637204143644107368997885938184934581950949375099829240432e-01), SC_(9.9999999999999999999999997103180770438539008023176522456899125095944338788228722151597893810012881098e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641561258627296494956301420021366546660342940113421117894048305973250730538799586e-04), SC_(9.9999979945594605304280351343130483281635513934924588925987880198548879210790682526537723398301080196e-01), SC_(9.9999999999999999999999992558227639538597062297652548804390812889751125877050961679999915338845671558e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641558406290217164352423881103336860411317384002311299595598177249951303886019634e-04), SC_(9.9999979945594605304280351343132289710257034299318878180735927567991334928306131197281571895568958396e-01), SC_(9.9999999999999999999999979046768064392325872501023597694467182055919197424795482596292779380209406124e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641527667681161223891322510090279521256631111122850157143437737806345221955611610e-04), SC_(9.9999979945594605304280351343151756940685987389692173053913475800306134267542263724427575887309793035e-01), SC_(9.9999999999999999999999833438636169604440007863654808501592168672487401419709884172822626273715851219e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641466794788022274554911427911763139471575018734709199483502536007414888407575540e-04), SC_(9.9999979945594605304280351343190308673311766344843810630147047534991998792671761806351601710747504096e-01), SC_(9.9999999999999999999999545085046816786594927744064285682206286856237220064773438291842993406447528916e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641230934819729837072386013922402118473399033545309192763017431966879210358078602e-04), SC_(9.9999979945594605304280351343339682392316371117616299530986820934873413197123522652854388230976538898e-01), SC_(9.9999999999999999999998427821435137888436450224908503464626295978445122378201266762861930432260172466e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122639313451457410367639193749402407493913031226615762887588209464055816492335257326e-04), SC_(9.9999979945594605304280351344554053881606090046700236937549434873984154972218110659331573797393888525e-01), SC_(9.9999999999999999999989344743869117802564427682722945462846068505635284285672020546986878288503112395e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122626628992590275094551327034123924004688209844407219540127250925071894216196811952e-04), SC_(9.9999979945594605304280351352587315347136793877678190501160285687834535506614248533770623460726179691e-01), SC_(9.9999999999999999999929258734239384541468227859541715411065804339627650420780653254990824829663474159e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122583929324772085914496227982595167753461966182238382534627012118792731542888539283e-04), SC_(9.9999979945594605304280351379629666910399783574271524497981677022898422452789617534599911392681408491e-01), SC_(9.9999999999999999999726991323498072610802971609172631165564628019877509333131199726419589284720946709e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122401762177830548775787358155565912345824823868872451743582932884867649364163145943e-04), SC_(9.9999979945594605304280351494998902377172286159333598029908363486929285523868762154088553197965076086e-01), SC_(9.9999999999999999998864069455091851037563548162222424068477467207320989386151690538652724316205131876e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853121712458738689753538624358336420936049375523905963419345340512062960435233112552141e-04), SC_(9.9999979945594605304280351931545294596907968281623469160487862741937852455156713953168141448362783535e-01), SC_(9.9999999999999999995598853846302066808434729606129327629111137827643745992149576866407717263898913105e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853118914523568115747091860891224798365451449511684043478132258841653561506639374566100e-04), SC_(9.9999979945594605304280353703520356699140752021040291477616243049803419515405526741481963583206787252e-01), SC_(9.9999999999999999982345094946262563141928282061010401312645566475523652454178723531667488904338956420e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853117481735813618741226893307009476640342225965762477543715974173605769943867183262319e-04), SC_(9.9999979945594605304280354610926717273711722566971538471334058841886816244488093371427851922634689700e-01), SC_(9.9999999999999999975558010079983664904423400019747067468180308257165711732230372342310167713283616594e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853076767323117897551457217517227375146747894864268193432090630668397181420440968401289e-04), SC_(9.9999979945594605304280380395985900812871386902230209241702357269514516254537870169523470349445756956e-01), SC_(9.9999999999999999782694710279119693527716059064427172640669240963884463638986223134771694096439502199e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642852883407985541353754700675303553547061045398179770822802075620019726156901708723158742e-04), SC_(9.9999979945594605304280502853406577915778551307372375130633201187067925914151488790640302023135050552e-01), SC_(9.9999999999999998866755674856399278299271401237658831592904348149954808052705862000388545693045735282e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642852155465613370413079174259788631637593289741120504797870180025663409543883917482256368e-04), SC_(9.9999979945594605304280963870425020777876864686149735980282859127681616951979610366840323276068047829e-01), SC_(9.9999999999999995418508268931994884510135841485073137876414985261709162956687608701110707487512038248e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642849346884097634912196309463159665934799857251191990655520226623035104258678397895722437e-04), SC_(9.9999979945594605304282742587980061054857081919418166276432014028293485235697925922711965880366724792e-01), SC_(9.9999999999999982114317860178119962102523025843241453100904175278711494266089115378353035395739646556e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642848265889515339269999084537237064293299144853466080903131577372629528351317158682188655e-04), SC_(9.9999979945594605304283427198353539625081329772360816409032744434518025603234814831633458129668355541e-01), SC_(9.9999999999999976993669706255358410114443390530442982175364229254065754770395682656710689180136613197e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642818325713457620984017114484594502826743738372315316910506356937276062874644268602345468e-04), SC_(9.9999979945594605304302388768974328191294332362935070606871492800895819074239680021434666745379215993e-01), SC_(9.9999999999999835167697801293628586257252109827821986346452896319421932505369450513325476406144206180e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642649156122575325249902385658277359020466879842091492244734757323968005279571590874981872e-04), SC_(9.9999979945594605304409526453743474221778633261168860231029415868552746386875438367470204304695673891e-01), SC_(9.9999999999999033814973709303521026315686280900190583201945180013005509064449413599295557331559278334e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642035282184030662224399182025958657159536928865405495982904825658234714499214400877983984e-04), SC_(9.9999979945594605304798302191586053662596055145416325563251461737105814241991134653461653991554573675e-01), SC_(9.9999999999996125907291624072474376828309816103509005693543889644751242249749966970886959327890035789e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088641155081815672530799741764156774355649673178909732752081712523969981539533580923588944427e-04), SC_(9.9999979945594605305355746523673205089758630896382935489325241814182457746527344537335024034372170037e-01), SC_(9.9999999999991956417023001720185383367817930417962901981778272663552785861156924828591470558638612623e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088637588659500151067838600651164226137100092674659992916334912719968592519748457019301246411e-04), SC_(9.9999979945594605307614416227850837919638980565989496808468055229143953181529732836402367633525334910e-01), SC_(9.9999999999975062350997896591500748424570156075336788029544986483912772263953906564384683712459219920e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088626548412005186468081597987785199117738469538005961064003060173262500331015747349488035739e-04), SC_(9.9999979945594605314606373527739654379289260650048846557706165397783159212683131256401340013788881285e-01), SC_(9.9999999999922764935377292030166988584374674895018660820228067930903239516123104708081171350716612554e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088512271634663493951937501691458740227565613531997296900073511713959958805789900337986856448e-04), SC_(9.9999979945594605386979601383877257026278360047148426083071959408460792381616896690441269434155904822e-01), SC_(9.9999999999381438291826482978599509648317735378533471760929500147196023098453192014414119741958109466e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088323066233491494204702525532544494215285715290071102292142424904481512503108855827731411334e-04), SC_(9.9999979945594605506806270713695484432393834313789300232717213661425536566847966867148004254257706740e-01), SC_(9.9999999998485176364070340690153475810324558129569782731943874852919948648959295839170156268373789571e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514084849534193279010460824564020695809753983617695001368601780783031146680076860111348065148219e-04), SC_(9.9999979945594607706647145227960121439132637673931882528937653499577678651863103072697296655336337310e-01), SC_(9.9999999982031129581243751053897141057090247052332368795256403196183360112642100116547892861966773527e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514077526285233764137275934075842339631314060185179661194300176569001686433503677852675472733996e-04), SC_(9.9999979945594612344572521331925726341326676845761338715426678239018730945438982584414425158836653096e-01), SC_(9.9999999947341056312000404087036305759205847749151788907329980746022350366479316859541747592500776156e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331514035524473592157834492249221835541620672420342940564756056871336165791863197731575236744427326e-04), SC_(9.9999979945594638944961099680891245198819740484712067128983204387619322339203180664826257449990792775e-01), SC_(9.9999999748379375353684128849578453411181346090762111892996945382866355756054055234630536157299760334e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513855233339288800833001998768258517394479095160637173436952160580671878669596785713989069639754e-04), SC_(9.9999979945594753126088861639385987277348906663404943385524223095576509419086384458917662241292763589e-01), SC_(9.9999998894344139355367853990571040423295989641751496584371001697615552251165959807569261245208969339e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513072685626173328781683414740217169105769228744748341920827745011093600645473334546180188762576e-04), SC_(9.9999979945595248725498544784385952681088756545071294164131917726768161256535977957914136317503899062e-01), SC_(9.9999995187432419038209161996117782969898836164865108166455784557416515307354403847928100504196734022e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331511695607475091489790457965520825587678006502900733521662566942498661199724249311225503378676058e-04), SC_(9.9999979945596120850093235947945166397647154138807560758951691656184949500033551982425205747607702414e-01), SC_(9.9999988664242819645386502098302490967258819147380573761319913282361225129748441593527683998263084609e-01) }}, 
-      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331502482364755236926266569636344016619771716121528921700492969057476015135174142279705422789047062e-04), SC_(9.9999979945601955736729637699735207103924394744234222511740651732262174825441149809041834943384254016e-01), SC_(9.9999945021311567239089047842516510282600847389924749144087423040551687983659655635215622851227225661e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508278008933010852137095845241788942929625411898937306861340507759316017723e-03), SC_(9.9999937825010446120439076154486450381604714704341298230943890213040101981248413403682981653260541105e-01), SC_(9.9999999999999999999999999999830629856576214741093749971721798927088147827358250657747933859691178585e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508274445522094420591803480296500292474109367492484727443829424237315808859e-03), SC_(9.9999937825010446120439076154486450421341155711898598578762178313178027179328782659073648536649699737e-01), SC_(9.9999999999999999999999999999734763885012578494627802614396416996406253811276732535072105688970250530e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508173211156275757329720118410697428414503482047480702192092618526907319115e-03), SC_(9.9999937825010446120439076154486451550229599854393173285484919176144096347014458610967541468493391217e-01), SC_(9.9999999999999999999999999997011269159752717339290229415315430892066663675233543392867689111044313954e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507872326997558864176093375532708068116425310315522099513253758144625939394e-03), SC_(9.9999937825010446120439076154486454905460277245739654778530887245316853626827566618180317236831307633e-01), SC_(9.9999999999999999999999999988916622519227836749050252081284595586832979861032405031394809644325463203e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507662727806775051216699658405658218417552015911762546407367429037331672218e-03), SC_(9.9999937825010446120439076154486457242750608093478690617902085023798253212824945112316517553681945236e-01), SC_(9.9999999999999999999999999983277803271414549843392717482079201248755207195035795055189576469364630424e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622500695900958962851203861965274469631115356583910192276915231169695714891650e-03), SC_(9.9999937825010446120439076154486534931490565478078522750037282061259690143142877270866599842603654591e-01), SC_(9.9999999999999999999999999795850184020034783511428134431310969965864376257749562416680672397039539136e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622479617592292225048324719266578690585318389879081196264751925259382071443000e-03), SC_(9.9999937825010446120439076154486769980714053201179532939561941652926124759543194135744505247805716594e-01), SC_(9.9999999999999999999999999228783239835392064645239645631523035272227787783081677512770080376824490159e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622461586888492639230425614762668073195877317301626969017515000413859248026437e-03), SC_(9.9999937825010446120439076154486971045372230336486591986259029128775671954683458757306393082752749960e-01), SC_(9.9999999999999999999999998743705605439407329465299605373749042580256525735908641389950189513289913042e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622174451767892534015031663498272315896514692963601966976406590712526925951340e-03), SC_(9.9999937825010446120439076154490172957261850355215171082247480949197828300902291473673540786407671818e-01), SC_(9.9999999999999999999999991018947514970177877597142776500046170603078268216637991998568434512093965684e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237621650686523174000757353501882081958129212358005096933164643841826730884017175e-03), SC_(9.9999937825010446120439076154496013587836504606803992830050389209011976937143195078642256472064000960e-01), SC_(9.9999999999999999999999976928160560068489455683635593557315319368383725300109901511740476153537026185e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237620093611515564454953755320101956345345200716775345039747883222167557064871014e-03), SC_(9.9999937825010446120439076154513376900863052425619059251517245414178788236509519387288993114665503500e-01), SC_(9.9999999999999999999999935038378016710508781215051327857224818102971180989804948461738129556836156041e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237603313575145908650352954918088468500890013757711857757686344282925490670768251e-03), SC_(9.9999937825010446120439076154700495069647026560940297943182674112107347183137405968932425667397471803e-01), SC_(9.9999999999999999999999483607283715322227569597098399013386647944102386165372817977126391581047288411e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237570083400060925792407831363656163396641855515183288429683867829763478364753601e-03), SC_(9.9999937825010446120439076155071052640160825076612286660785043850196704187758630306141677620084657809e-01), SC_(9.9999999999999999999998589620287979850761632944978448237882879093020237866833559226340947176695495731e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237441328750203791028930656493554143352379554450121044256278113296453137834280568e-03), SC_(9.9999937825010446120439076156506826304350029730332831032965044627509002507508448258632630052758955696e-01), SC_(9.9999999999999999999995125751008977168810375698460688014237778906129045344741129499565286591045608967e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378236394585206949270981124466309531981969214456860841347306201358055132066928013763e-03), SC_(9.9999937825010446120439076168179312029972567768657045067249264812131266630299789520491355581584810090e-01), SC_(9.9999999999999999999966965348208015109627389180444292592486575239634767439049280268790630349655034100e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378229470209392396954321785496713107978696697315802015561428139879990125334828348030e-03), SC_(9.9999937825010446120439076245394670438498230959192621035469692164416269252306365352540266997506976167e-01), SC_(9.9999999999999999999780679783477648688539113407871020706602611473461380338664584601508710118346674604e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378206160697317290006374834036649886851420989045374489041335085044912863382368847480e-03), SC_(9.9999937825010446120439076505324572773472237588071935462884310391667056360129376334614417193720628220e-01), SC_(9.9999999999999999999153587069738030263276750059237716741739516148280513800164511417628462668118082119e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378106716661138799264657707576536413511194954999556984813847630875096103058324301870e-03), SC_(9.9999937825010446120439077614248626111989967394492500934229035801696213276258546967640268909641096530e-01), SC_(9.9999999999999999996478257345484056067324840610667908620571187529332697405377108662749482053120633715e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593377730429732948206571007242024014476426768731739506278496857275488120140438036144282e-03), SC_(9.9999937825010446120439081810313484928189604040362793873167230905993801950761308787414799061520007879e-01), SC_(9.9999999999999999986355059992254986237542000062337535937178145075457032719481159893820043383748879963e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593376203052425903221070645354509381511312328361140973780251918354470218166967279694641e-03), SC_(9.9999937825010446120439098842460402874224460532822022600660790966785024553818205484948959876874975793e-01), SC_(9.9999999999999999945264230750830129461907700459376129320699708090806289389609015868002522970421199408e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593375420901529397027549865052540176984506806695942401970137747300907232613511948967951e-03), SC_(9.9999937825010446120439107564410715904723582091757741519686705259259101522127773271388812987333048124e-01), SC_(9.9999999999999999924222128854250901258526804710286754711784957439030254449319028000572100573241648553e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593353195129225905427040370141027329790018609049604108687708996127052758615834328127095e-03), SC_(9.9999937825010446120439355409273600682009111078400786029239906704344578371741488856381152941041981875e-01), SC_(9.9999999999999999326285122543429197566807458354609709679092331484272641596776103676931414157712661641e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593247641338192543070810164008633098546698373093010796714616617362636240951795724505581e-03), SC_(9.9999937825010446120440532464653652529294934443134236633868843091052872954125040143880052518946675567e-01), SC_(9.9999999999999996486585473261426714772752127811107287866941955149092126587349829934599973143717382831e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581592850261630548247853921844583863947673781214197078625703734082351601975256660747279487e-03), SC_(9.9999937825010446120444963740103136954444398377613350127319915111841707650362693438532800238526625221e-01), SC_(9.9999999999999985795931870184068703070440653066791569813357909259119255761751837199917744422656094487e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581591317072542668004980109488776009511023798765908569198029326640575261683254693353666899e-03), SC_(9.9999937825010446120462060695568770864718446812761518004160562339991834005533862289043785011450532553e-01), SC_(9.9999999999999944548749059285163369378691416656815673626983380890748788247814006808289198782222438141e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581590726963589679572995043367616201108039791859563709873125420261888987577630855028684182e-03), SC_(9.9999937825010446120468641140582936743428620233604451790799289371944620551142688845137041439534784831e-01), SC_(9.9999999999999928673126114489446142127871497573108138203652707212933306195861930320431495896072490618e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581574382787369860717988387556597811522331276347862388649295029229504252031340611207760026e-03), SC_(9.9999937825010446120650898929372092400316321685514573336559470642205978385027517278372798942505059472e-01), SC_(9.9999999999999488967919652002200608056691778184042071480629920308727105411253121886837453719143614791e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581482034045028309822151288668526598678529510782427290875756773602110826859068766081422840e-03), SC_(9.9999937825010446121680701676862109414650680959806061109709042561502384960583155386278359458032026327e-01), SC_(9.9999999999997004521945029939524519807988304497712631558296840717696846076904593251895547134897490670e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581146923663279514232273808032356391767560423881910690954665520922118940006830225658549636e-03), SC_(9.9999937825010446125417597091863989572206128893835645017737249842899149881765860525191996331637277638e-01), SC_(9.9999999999987989091762877341219765634460361336670010525905832865194036426086080836499888450035925068e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445580666427159135350913924957840117224862438385546094095412452776119993686475924570660804358e-03), SC_(9.9999937825010446130775727669288702660230805914165215524385558215492568955562302038223425982698303816e-01), SC_(9.9999999999975062358000485908734719478810153042293069619369992773337097442840999078729107368595272485e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445578719536977634680603887244600999377531918928830051179470898168115590680307075643341561455e-03), SC_(9.9999937825010446152485962233775224372148605275355048722386444423496721237699005025333392613238461503e-01), SC_(9.9999999999922685429502955838664631272727816444661190329305795554925270211388492267551620893770235725e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445572692727041039140715569515503010607476039881350590256326043245738973412315767507983989750e-03), SC_(9.9999937825010446219692350474002467719831197521259665789639250794720864073902083250171465269903551282e-01), SC_(9.9999999999760546960617203485641240380859736312346123150565622680104957888504411723581542656995183881e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445510309667465762999573965381712560589793232301379844337809796876777192164154276360108768642e-03), SC_(9.9999937825010446915340656215112466713751764274192085276047213707405141135632233604708262487148944625e-01), SC_(9.9999999998082263777583032021219768261310135692904762976524857274444378442933476629140399852481195524e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445407023487300311454636906348300411783216388334416692480105207270177624088648477227941928851e-03), SC_(9.9999937825010448067109369183301747572091052641346887644579571292911780294877550349552046798435521115e-01), SC_(9.9999999995303569362926590345271032984704183502101239455443249812626633881912233012322514970006671323e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230443510841592489399498105643873291638437965025889530959670338470771703346790914063535842034970e-03), SC_(9.9999937825010469211883789591852787022934618160105491247732637228975543229542112221473226791791147328e-01), SC_(9.9999999944290839183006430414574351609543313909930722699101778024497620786081837377752421214481585096e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230439513120562144774691674826317615718688043008204472276855189036913960902175414802633387251349e-03), SC_(9.9999937825010513791419957165410295232978602320881221435745283859696357953070184445656355277151315324e-01), SC_(9.9999999836740680207175934992549794219452505164862710738365313509599510981077592517033331057428426492e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230416584564321862938354346369798065582961885236726743202520638761750161472946379071965280387958e-03), SC_(9.9999937825010769473192945140536193542795148817947626966411005419120237352880851215134145295569139202e-01), SC_(9.9999999219896771185062162408524680126448574501279458185414108815118448066991300137713031385864278401e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230318164633328662179168110027718988650834868120062903092502616445710608484995042009978407195649e-03), SC_(9.9999937825011866977198564424578905995940598671698845890554849364786285677431525123559707851986388136e-01), SC_(9.9999996572118420416273131005618585978176284109456206628626510695818936673319746185154756172750060072e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229890976177925564895900948422765637907727698485365068768615096517552776827256615551082758592858e-03), SC_(9.9999937825016630656924597566050811399144105105030486176230624289059760108235845273637295753943335644e-01), SC_(9.9999985079524168038508969654208018027440236033412971365077938504746336884462151189000156212795999234e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229139236870748805690148597370202630092110899108038504772702984873664112710635494348151770769836e-03), SC_(9.9999937825025013479686471079877253922057100838073212611579865064021307329698416536498385807829416717e-01), SC_(9.9999964855581903217136902723931494530188563891222406297234242400831410721726506681703129294737096044e-01) }}, 
-      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151224109779418471898048796855432229831639422254703372124185126775430234801866145134926816233992132e-03), SC_(9.9999937825081098134405736549022368179422369363383013639251113732102069607604783535167092329931781497e-01), SC_(9.9999829548773252198091360340235253794163035959046324971915422100225138233261560209018774762683058322e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669810924570623356830794558727594473870475439221681405710695652755615592347e-03), SC_(9.9999807436206510861940309466192915924303502444511020819759017888186690770708981239790015744050491215e-01), SC_(9.9999999999999999999999999999475439621419667692983603247388410783559642760230420680770628446682991576e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669791502138033209497009513957064670917842959466350371394300567087029101833e-03), SC_(9.9999807436206510861940309466192916305462840730688125482791059829004675816117139378021381034464536975e-01), SC_(9.9999999999999999999999999999178530796051510464041683223804309449682405009122504948288998135233899544e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669239722483081626388175831464693565820526371671449293712421748005670335475e-03), SC_(9.9999807436206510861940309466192927133970916892590706182672232284488170501085125986137636801387228091e-01), SC_(9.9999999999999999999999999990743529235184778642353926065861306184985952783620720427690493504415247500e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890667599748192388757727792670887165502613326323265844008828433451577973123870e-03), SC_(9.9999807436206510861940309466192959317968083340971414630486279372669191437536984941265706256114627584e-01), SC_(9.9999999999999999999999999965673402822152250073017666308299552129361272540539331184293437411253928588e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890666457324192064729475899417947167294837447207282228006411998303875282393784e-03), SC_(9.9999807436206510861940309466192981737691976559581057099176919579563618254803036468096394829994500004e-01), SC_(9.9999999999999999999999999948209278983170994723232491783417814606625997527662509226469121396498102545e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890628484514434169800972714770333272872501890640188136078668656261010816188855e-03), SC_(9.9999807436206510861940309466193726942545848899684388663657164278406845388863107153586232426766601443e-01), SC_(9.9999999999999999999999999367722654106716380685931388593210826594719074233983614590601566365730457802e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890513596829910824175341165892657129343439110132414596963014341000884783731182e-03), SC_(9.9999807436206510861940309466195981578447242820037184064719827645545319708283144837154262624883622715e-01), SC_(9.9999999999999999999999997611445869374922522389384064842125666939591009837650092270319075088584543049e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890415320168219765327161707730462216417700031466886650252484743645149023522536e-03), SC_(9.9999807436206510861940309466197910228072632217583317420549165767303627658429394886399198585971494043e-01), SC_(9.9999999999999999999999996109100164306126462920833984614664194149516909979989223336952509543091646785e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453888850285246649697053777251263722485130445994850485243799951783798059018732620e-03), SC_(9.9999807436206510861940309466228623562889560069481170483010672133166856768306332591311472987027541452e-01), SC_(9.9999999999999999999999972184564549790182157336599370225662347129407776808689884925651724052635139730e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453885995493756928683298866852754367950027405467779314808057355403936183988160358e-03), SC_(9.9999807436206510861940309466284647978477907187088646903382168935378151460703603300008130135537054043e-01), SC_(9.9999999999999999999999928543646557156381274042332096397500553385727257667954737167452048022533381913e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453877508629602798364668862115378010648484846679951754451447473869627846054864676e-03), SC_(9.9999807436206510861940309466451200108861099814262158558851066548402770114806155149444985549349052989e-01), SC_(9.9999999999999999999999798805785176176944417591770339510787545289854407530996996391418430272072302834e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453786048752284964113207529733751419543576859094070445375840280047253055337600366e-03), SC_(9.9999807436206510861940309468246072412131953716825137218409075860194080867944440740349940631465856999e-01), SC_(9.9999999999999999999998400667595394052379591169251452495435597287372796713674194021969323501321703217e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453604927110497662921879261176404006735639221107185747503024479208341566804628888e-03), SC_(9.9999807436206510861940309471800529600361537594118271451726410946519836836014704476169419604060262130e-01), SC_(9.9999999999999999999995631878790890764244062981462149977903273428940585461248247458263859480115628379e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973452903147673277301280130395855429393052376095802201147116639650494995110181898414e-03), SC_(9.9999807436206510861940309485572737827741447855853026496947730551020239468064217854948353712411401927e-01), SC_(9.9999999999999999999984903845244859885097952462558877456793721722784919555467634958959337325833920096e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973447197853957560684531420929733010038372853652847243611313069344074657637202603585e-03), SC_(9.9999807436206510861940309597537393507070753528623549705493835871912640337645857269266792693301697184e-01), SC_(9.9999999999999999999897687578814203686133032097081942465864883298685310964418821651297063063808566438e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973409456424287791505000459180915346158940527193420406190481980802164825339675198976e-03), SC_(9.9999807436206510861940310338201483452272993910059830130060542320010098199309428777453347676389676696e-01), SC_(9.9999999999999999999320738038690657240103204057254801709891970216714599039697906604641103607261123127e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769973282407527148149179585274510276540221759749038032497615685300908320307807877341324e-03), SC_(9.9999807436206510861940312831497487388477213132594193087514118479816860834115235047634588285995177539e-01), SC_(9.9999999999999999997378553987389754548040720750604412386992374537917179128907297492016368928665248761e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769972740386094743971657091072354658497512456940096157589507693145848195516948791972746e-03), SC_(9.9999807436206510861940323468503410987617208921413577857501905965678107178663714203874041842954577253e-01), SC_(9.9999999999999999989092725419184148568919670109528006139959127909029893360414651355968361258052977864e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769970689427710002267732330720966105566745568783527589265448767116875740222736611303602e-03), SC_(9.9999807436206510861940363717938550085422649634115392116074347791735274677458763855337483743687350761e-01), SC_(9.9999999999999999957739925399605701434766641830104837062850645797969386378731319182296081633498319680e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769962364431384428519537461090660411599162366440185673636337776855709637937513086352824e-03), SC_(9.9999807436206510861940527093461979639255975498359583359693267053802319235467270645300692722562157354e-01), SC_(9.9999999999999999830476521665399387670406132618632749203436027004443955231085504145358385553303802114e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769958101304448193048044993975037776366363324396297278827856448976808066389911326597319e-03), SC_(9.9999807436206510861940610756032798383620338843782305155667411631074871782543021126783866599677485591e-01), SC_(9.9999999999999999765306517591083636889943877189180682363246522930518779893089627870467161046492741548e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769836959349604315873738601604850371693926762302981159485904670868252103149884650294852e-03), SC_(9.9999807436206510861942988130088940539771623371653624596128636950008909838239973201183455168816245916e-01), SC_(9.9999999999999997913421314820761067346858749417980167642044404993722649826595080043641016696833569328e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769261636593105328766935826211328153410642779802902773757816435154558970746839751929386e-03), SC_(9.9999807436206510861954278664379654216132452003943579474961361064627190368991762885091992164152383996e-01), SC_(9.9999999999999989118518665688239630820530688097759602411677092418968344950559986972166594591746816146e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787767095711650566626613741979579989487919617701038311449537729267197184943027998868120618e-03), SC_(9.9999807436206510861996784283284176581723653527303957199167037539034471582758835339476553366522446606e-01), SC_(9.9999999999999956008236133366102144326224585845440274197116529927176051787350153668466653305864493062e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787758739038113425448285956253736571446685340044137947249938845113090646569188408970460889e-03), SC_(9.9999807436206510862160781462365964045455769060925229184128353763264786438593033566892201989723088449e-01), SC_(9.9999999999999828260585967423166190525208367025900613393473236416456818854260998742808568394839861625e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787755522639098815644759983264374739887504336805485042232979066184199586228131437024797688e-03), SC_(9.9999807436206510862223902315759729597517322580266361252080502442395322382510158627243703880069673014e-01), SC_(9.9999999999999779091809146566110262299965875738331652408405999737114231455615349848612829129564163120e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787666438425036629019904816738082178712708647865905580285901608340711236933228676591051962e-03), SC_(9.9999807436206510863972152949458004606365691023823925760918144103255510258590008002887007535143992663e-01), SC_(9.9999999999998417270150953923055531748767900744142155509708917075362968373144956360575368930621039418e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370787163090013927808615357208265504841941734342078335406393612864178093247477853351085540050e-03), SC_(9.9999807436206510873850212580513610588892651008810255761064220374526555743042353741197157598130162163e-01), SC_(9.9999999999990722632272840767121005911847006184581194371212452850140344371707554136942191348572353074e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370785336565104953182606692447047730915912569163527620115387859584119495605474126454792181837e-03), SC_(9.9999807436206510909695208949356881779869114372827922191268997647125210216415699406172870045677063979e-01), SC_(9.9999999999962800724823182533114577491777411293965648035383161570767244124693660421008538922382747661e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370782717610631163121267949137096961121939515970590788941936975035522239970567204778521519711e-03), SC_(9.9999807436206510961091394756568384958088089883014289944907724500971716425477676973213620711663551570e-01), SC_(9.9999999999922765024202443269838081848095543526718888189745886795339039411757654688793826438202724088e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370772106052156039170591142783248956365853630899661281052884487309409515474387667674568926253e-03), SC_(9.9999807436206511169340005623828585509563179335244305427164070425580419319962473861304269387084967009e-01), SC_(9.9999999999760547168763872764340189699312409571226072302043979301902010300909675517769954203858448870e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370739256820767283075184932827441804024765371255975612517766586750955396829433133942535903014e-03), SC_(9.9999807436206511813996190744476198093922023167009506126030291559938704579804338224581759568838821190e-01), SC_(9.9999999999258384184770629936531785440235746196136128925264246827063599922303130648660594534561711918e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370399236879823786571268274225729747919848773849228434109921515230021682526124519885771267265e-03), SC_(9.9999807436206518486784220315486786053813573986830201742414177495015694807851347459982418136945864883e-01), SC_(9.9999999994060532638716261190197619709437925527424462511817091133673274045204718467074380656618950263e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658369836273775434361219093566575803355305959403042625598300122599309750527200456894301598309557e-03), SC_(9.9999807436206529534764093348044643171248610592994893092350124001158099316814472175887936787067571379e-01), SC_(9.9999999985454570781374841662642261300214828341476300944016258957257855682627132078948768875538710286e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658359501101691817895280368659662068245113166185530832826867195175379135219466492245658673317254e-03), SC_(9.9999807436206732359375941148693275408464117868348749705262604696109529639400545520045548124669545364e-01), SC_(9.9999999827461807068643029571329445606319534815750100995765199253620822270053490333248080308648046372e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658337711454353535767772728066582669228119001601047882922756743058306764879044751778961867430088e-03), SC_(9.9999807436207159974583923617777229930876857872064350222231345069639920684624814714766829147514078129e-01), SC_(9.9999999494365601768765415475668023804444223181604563050710128324480789045560389975585646479412395317e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624658212738963801918504008823362171627136403766184093621722517683529120839540062283835038967984095e-03), SC_(9.9999807436209612521727520688591812145033425285256748768572695176452944134483824461593899785539705143e-01), SC_(9.9999997583923378400608885393307106595874343694130412653298758924906083860745008171815249422686381232e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624657676299439087207816643138208463868773855470548068963777321873312078097892969217406130702617720e-03), SC_(9.9999807436220139984180047516259348815078134696833389325198424665820109430651275389263373029825937202e-01), SC_(9.9999989383424957772865940170081958963355926303854127590036620690924793609178659985538262112806380760e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624655347901492939542296762780516148645280109201716440218920370836624752898813702873305305725479817e-03), SC_(9.9999807436265834082086947313286570924187910566506765075997238768947196302437721598689092922444008039e-01), SC_(9.9999953789434875380492677983026255522089087872960980582650861374506246924654164939652235191361176896e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624651250533878459738450862401170129639001739087156526537714454150144984899822359388231503597733792e-03), SC_(9.9999807436346243655800201534976679599271297248145667027387344805098722207499839613048919499163188694e-01), SC_(9.9999891153383798172240789163670400252102607241937044624392509946162354380574048805996987827696949115e-01) }}, 
-      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624623837401207074153602083095768745838878923085107541018685572146516933122678721831106187717101768e-03), SC_(9.9999807436884217484361451794698183961840294153310589324067653972421076181985911507570974867726950252e-01), SC_(9.9999472091686546413311133075262073217491130037676293611255909588368444716912889922906840983209874849e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277924645663409833083110060828686044805014495259993105616586613289956572234e-03), SC_(9.9998457794763527579127266624472645019677027774298372151487550728711986088537049236506526212835705964e-01), SC_(9.9999999999999999999999999995798928298689502715887260812799152582389840633279664671780871105720101403e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277484447533840826218133224475305854228878966132690851808232289168878893707e-03), SC_(9.9998457794763527579127266624472669467449819309248067631481373290166014234298700244759596619742267511e-01), SC_(9.9999999999999999999999999993421060440085145669369368592371804798053328454692981046528999718155916368e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759264978682825091933087379826856694482960528913555117776546458987084669391567e-03), SC_(9.9998457794763527579127266624473364014004306567022411400661584571632459810070533338616358062949945077e-01), SC_(9.9999999999999999999999999925867261478426914659318773215738878856874740852538131751715428482104642124e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759227809620095510166057308337410340825352816743148848391867911188095736415174e-03), SC_(9.9998457794763527579127266624475428313553640917506795477386175979427266717496386473639008661449658544e-01), SC_(9.9999999999999999999999999725086945383816170944216072821709475895003488544769844313746589712400623402e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759201917245091336453154126690878309457705764059350226690718625246163562407508e-03), SC_(9.9998457794763527579127266624476866327163001392803634727108919288406400442243146273944120295598170843e-01), SC_(9.9999999999999999999999999585221184560078210526995689316466947228671099428294716648561636069088784500e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237758341285614510489637367621905905641013912338649221939741277261177159977337310e-03), SC_(9.9998457794763527579127266624524664182601981409598467423403558793373498976748774983740846464782666431e-01), SC_(9.9999999999999999999999994936250289431266907305183470014194191313955656869423887236105324469419734738e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237755737423116702369017144078972068410127750521857627613611356041438104537400504e-03), SC_(9.9998457794763527579127266624669277788273452742662904551466907189608390285410618486488612385995546718e-01), SC_(9.9999999999999999999999980870672710023204679073530024478593216968872292176136768162021421573145212016e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237753510039782720000573286356070776501503243657758282047226072286425730335354079e-03), SC_(9.9998457794763527579127266624792982452175974118353545034347936731665402798467840658370314113401145577e-01), SC_(9.9999999999999999999999968838765069131232991214009415564769820169864463816961159631415306547004890702e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237718039434234844321624939287503269851189604016568004601716115368449999840078346e-03), SC_(9.9998457794763527579127266626762952897215500749897709352667907502527463384216112311476754796002738358e-01), SC_(9.9999999999999999999999777233196594527190027464758804977310154509022099539163846527313343675766532174e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237653337246789889666516694368500378991089073198527965354242134254649198676413435e-03), SC_(9.9998457794763527579127266630356390196275138849418005486256695821720017252156880106722435722989908822e-01), SC_(9.9999999999999999999999427724097004785488698209317403926334314031428479037883815216667730819876016113e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102237460987410629326721321082957802284879608984699936588724571379119868371694473940e-03), SC_(9.9998457794763527579127266641039136839352897111212656923422262207896877372584170817936175519314507528e-01), SC_(9.9999999999999999999998388686304041342210909817121681790288540975679471110596189553641717360274428229e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102235388102526665568404409659275061038171588938241275458358238830096061373391636601e-03), SC_(9.9998457794763527579127266756163248601869820554325817136325289857973519300210310712879418536792560490e-01), SC_(9.9999999999999999999987191350356725486851076843741346870681991259323750829691166140152529006519093245e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102231283085939830662039902031568843613051085009808200049638741055558630201333875240e-03), SC_(9.9998457794763527579127266984148117412380222647102839049195227872028632849869808640975829574062599162e-01), SC_(9.9999999999999999999965016819514376029204947047435701979214717945104953335814544497198327007142384361e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102215377663475339561608454294615156476150859241354828580612973115152927598288307222e-03), SC_(9.9998457794763527579127267867505243318333404984823654937480376254668326036849883378239022455573017780e-01), SC_(9.9999999999999999999879098706021101522843488607975143368761967480247872231121439780393565390910713709e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380102086070502251143361968288295835249437928844999740398304964923952830138239432490872e-03), SC_(9.9998457794763527579127275048980778034243219783733966752677919634984394999800828024474443519569840467e-01), SC_(9.9999999999999999999180605636858282755913669969780148807764860787559631309258004589379277307174365765e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380101230682966689791426075267208929885935361217962726166144766619780003886862361683710e-03), SC_(9.9998457794763527579127322555589083230760339750699794008832424815714944992924834313592343616203212373e-01), SC_(9.9999999999999999994559962360946147983085915547672257244297291824616628049279239454002393299116547589e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380098351193663529777113066822518572616498600727962539097026566998640975805403388654964e-03), SC_(9.9998457794763527579127482476986996112295768490008991914564918245677880817100135759022539035727726213e-01), SC_(9.9999999999999999979005500396550429532457380403996765854572913897630166698490702769384411866939872557e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380086066593388913872447465128553196066825532666460303209525660778096410358753496457864e-03), SC_(9.9998457794763527579128164740486485963308398454128365187019597053698897598604686996398193992800716910e-01), SC_(9.9999999999999999912646390289899729676806277336338481405792946928323628885468307454607522461346431815e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380039582815386504495293404969060684848179656106788934850278866042661567399694242991320e-03), SC_(9.9998457794763527579130746361731009913964278583075330125538298309521651446659245883739390688810810180e-01), SC_(9.9999999999999999661549726688329133533909586540291357295380451684104834832041077954613275126634848068e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347379850901619342841473017054288982641687949780084182067107694765699125839102689932150548e-03), SC_(9.9998457794763527579141225359030309918980727259508234319637056287418578944064209406772189903505266697e-01), SC_(9.9999999999999998642329240598279392293692719991321290335443031643952373029583686438237062599744209719e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347379754280328743121092593461882232034595171597243486489624894213502341249287904054876225e-03), SC_(9.9998457794763527579146591523038593223943754802192239740793250173218029117146405967711712726925537564e-01), SC_(9.9999999999999998120399123360174152705378635895906876409290512119347018035818522267204244194631778974e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347377008668434501849797842400645807040661740165505269589722637224156606362354153587183735e-03), SC_(9.9998457794763527579299077622490826122266910184603458216479425418385886933917192799806179890829668430e-01), SC_(9.9999999999999983289117850288149663395001153387597862050609377515338024534547255637283294269495473119e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347363969313032758213099629937673479747176493665142238021127284018469490008434923128620191e-03), SC_(9.9998457794763527580023258796368187695115701028257919876106012563512759241160721683010678760558807089e-01), SC_(9.9999999999999912852961892327140814451369257402816245087717183021777027298556759749614281762345356855e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347314879884915702641877473999241874433089239538631256955239889467494484422373313463425377e-03), SC_(9.9998457794763527582749592927426837006055114787169620427235236906731352977726291707673776236436369492e-01), SC_(9.9999999999999647681064339962074095159793349405097761224425697410162680753085295873954897576479940421e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347125480743310008807122705554476799158605973080557907103137295140367177251530473532614541e-03), SC_(9.9998457794763527593268463567384586252576527097744554618096549806470086932755375206035340246957747847e-01), SC_(9.9999999999998624582370775810450142888165636379317950198841500432744483541640885661890897769882837189e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347052582931791946635775024026760591352580399822498773184440760982179690226168248416954226e-03), SC_(9.9998457794763527597317070349831926064551592693583443358161085084226847463705025337560245697784290155e-01), SC_(9.9999999999998230802044764169320342246795292814085027756254139818807004535951739000864725046854378585e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964345033541072730892610094430409152592905053456192104751099761684556627411665472852265465705e-03), SC_(9.9998457794763527709450842193094133302123520391969520386944161833109519797893608513326002913824660177e-01), SC_(9.9999999999987324316034615414339491585870902184581716005260589836832709086745628103874657673801703216e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964333625442315625792182579419766179049313009731080300497295034544926159006704929506713162845e-03), SC_(9.9998457794763528343035102694445620716223416471825651649700646737927148289589108483366105191186054222e-01), SC_(9.9999999999925699902980287677202004888539735933802407644670910240320635524719853605590160165225332105e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964292228318406984140076942569184468898928569230219314981698130593717511634192761472297234976e-03), SC_(9.9998457794763530642153185117391336443166827678970480674592875112757164952400118861400101961030458739e-01), SC_(9.9999999999702080392199142371562274814143032220486476906560635650411253500604853950519418168006623715e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964232871239656062459477341319341895477286662904423703719137332143058912816539911821665150739e-03), SC_(9.9998457794763533938733241671396075850835508783923336335575699067360826362173335326348332752747805358e-01), SC_(9.9999999999381444568778970368263840524055180090854392548220673498508627088921404089506710815236761539e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963992366443417461949798354191253964148667972675916088741750142996050414711839727232896302001e-03), SC_(9.9998457794763547295915425629590554977738122306015762280573923956488837877005231348010508907944462152e-01), SC_(9.9999999998082282699611282056745986006058571743443530707820439430226965985587632768633640683449514618e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963247857734330943235458167599650180670542535414587350880275473594428715907345000681601060818e-03), SC_(9.9998457794763588644523105196080080938987915265696457773213571656414418904026082670877475208199882960e-01), SC_(9.9999999994060586079700823704950468513291152353820180366728216336814846231885317798850011238474514234e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254955541503686362139267722863109937833811915979175499724142102025357032290329680398848566398691e-03), SC_(9.9998457794764016640873256725581869138879728883409450080336402131961808153710634842867772555715533078e-01), SC_(9.9999999952432304707904880691357305755107800515991597413244556301638800629532066011282862298059316248e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254942782272607412634647283510929141250650150399598419252566216318776635011834925961653324965251e-03), SC_(9.9998457794764725264471073840573817750024466907544273016591224856790887522617929643346679891896072055e-01), SC_(9.9999999883509327889428413947562786616117783071277934206194263399214734963270919125207605840735706896e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254708541613364517621078222712842834167109781610907563512645226820793444184991921588871646226517e-03), SC_(9.9998457794777734548283832732383563700079869478495104372070461700623668764861877125499934181361441360e-01), SC_(9.9999998618185154929094056830342475409459909648462534593493359982648637681042214836161808970638649494e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254214691941745202827650452332660990516871937401306137512414744690530845500134155526715740705369e-03), SC_(9.9998457794805162026150332734912781066831587949509486498394209782906276770099417370370649912201711319e-01), SC_(9.9999995950501723326502014448284283813659974006628561079385603066546909648996306418959488503768520926e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537251382263243299318588892345129087310035616393315157411535693000979302434480926033705363808394024e-03), SC_(9.9998457794962469760817516855002411215532550917559521569173690590004894865829917592804040225517511794e-01), SC_(9.9999980650252571090429882750221261796564181593861322747980066733118377030413887355307284494642597198e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537239224174767908198646875550575461611770436210365025572195285327139024705828500975438603233699440e-03), SC_(9.9998457795637706916432702898815058718652446435905992265462968726343926572140311773233364920039879763e-01), SC_(9.9999914974540081702466516093039745522360463756143634017126015687468875151256681056082870805800882912e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537186452411610368316744850490907686559870419864125239699201974991808498737666844087719619609026340e-03), SC_(9.9998457798568548758292782259837382457259529409239790897625208948830965062172453663191469089859973206e-01), SC_(9.9999629911444737711550040042616889438982286552020161256422052047005880101103938767400036503450328154e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537093588060469212128397758741108481247590432805890985135415338491592730258017285815457903019944376e-03), SC_(9.9998457803726048769413539529167115551812956069869656198321409457377731122031386553918459182742160224e-01), SC_(9.9999128276026189256286874155943874218513475608466529102358023265822413028953116800268626933409363941e-01) }}, 
-      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5536472288137223971024342089743453282116861258363403122396560409908747967657227402367855282219546293e-03), SC_(9.9998457838231579883203954217448265517990158878865251928646060037032208535948644957372724530619404940e-01), SC_(9.9995772141604153494012210243229024015996026686657858761682386056455248943232833281153738340373195916e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849332128238728105945027150538680085371439664372657822634626392993371599392181e-03), SC_(9.9996223238179432206582851700418320549666457586509452370885940272537783669308934052381014776965366380e-01), SC_(9.9999999999999999999999999989711959499286993278419381669168833460933147205190803845109672625329271976e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849330441285009375596017709085290237885838112313967826301685993782454705393980e-03), SC_(9.9996223238179432206582851700418467168670920800392478977228529980066889040721418288500532120211905823e-01), SC_(9.9999999999999999999999999983888778517388000296324766882455960080496403171516027244459684961852727305e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849282515942160585668118397764066435048205405211607624879290359016330564342755e-03), SC_(9.9996223238179432206582851700422632526605183713554949154428835824046605006316597555975943068341532748e-01), SC_(9.9999999999999999999999999818455701172441818598269041423736247316895053404032700556660441952126402226e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849140074426893855902944102517094756568889773911255990722224213776871779575481e-03), SC_(9.9996223238179432206582851700435012613225673805683149585231029346198459372928684467816671724221839530e-01), SC_(9.9999999999999999999999999326763064009654758241129036172060229927529811636890019702119562500474858263e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849040848111818829478939862395969502932023578137365387752625464987662932298177e-03), SC_(9.9996223238179432206582851700443636716762908465484153080036032588230765256495311772422026457237969056e-01), SC_(9.9999999999999999999999998984244603406188929898624368761470292036644296838334171279067706520789226734e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318845742683871350998231704142395039633347522734180865272087666989081473865410296e-03), SC_(9.9996223238179432206582851700730291621473345370599992861644902434304604942485419019276230330485126325e-01), SC_(9.9999999999999999999999987599339927582321357366194967756715617631118777222914048280260493063905096330e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318835764005570194548132114859235708110062997682672478338827936714821045552322372e-03), SC_(9.9996223238179432206582851701597573196616603003123138644733168873891953305888203999410832405747328841e-01), SC_(9.9999999999999999999999953154026423951694964896082960273143436420047042780804143873953807775296895400e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318827228093339085163416644837865247995446667856775400111646582252095514535238598e-03), SC_(9.9996223238179432206582851702339458963614742614642530908485340602416201542354834078908274494424042976e-01), SC_(9.9999999999999999999999923688984665268777301309704320217896475734946874093739310061942464032936646090e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318691295507725438334759516834294777388127053793711671946128562755907503419954811e-03), SC_(9.9996223238179432206582851714153831910244018225076380785938761340783361680724448504975364622225327167e-01), SC_(9.9999999999999999999999454464465594587785161083774790412826307782562959352837357039243175648852918347e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318443339897766074082193640679399860469424053679643662371275019083375654867686887e-03), SC_(9.9996223238179432206582851735704514824457452604986400314705677212519711580427885862514535137583505733e-01), SC_(9.9999999999999999999998598548635634979389407165889631216353141877236154417796922768065026100466956188e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131317706205299475220440611214471766169076711595033083387576386574254252860168722029e-03), SC_(9.9996223238179432206582851799771441946879447862317222636807155423274956917482126904504401504330847308e-01), SC_(9.9999999999999999999996054040077867496192835446042161060543203440703697860873332445527832699242661002e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131309762371310615867479211255498002605844592040800415010626837342358696830415937399e-03), SC_(9.9996223238179432206582852490197633332971481960345888955079801020320000927573341215616768639650920524e-01), SC_(9.9999999999999999999968632788093489394344244379388261094750687947650479338043207239877573254890300951e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131294030880121884387298357710755086746208786488844968025122592637579227998518708235e-03), SC_(9.9996223238179432206582853857476149159473994952656810255904206154553991489209596981080441123719817850e-01), SC_(9.9999999999999999999914329389434705144483796756765541854764822141651352980427843314674631022024581269e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131233077164574021593452076357720085643458124584699570987753363797820471721727787831e-03), SC_(9.9996223238179432206582859155175186621979639039618712990534850417887805227421660027752397420620009916e-01), SC_(9.9999999999999999999703923784815310331947206443554026009775790065863043418232145248045611644903452940e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615130737538492705523802760080837595003197356272576015239760079178322308313300253024583e-03), SC_(9.9996223238179432206582902224161570590437681856766035410835108364474809639393939563708802265259806887e-01), SC_(9.9999999999999999997993378120295291458214587466587187187013214874569039924018965870313768738004056284e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615127459470988230582268580554671474040205657989392795429209422189694493592037998815815e-03), SC_(9.9996223238179432206583187132389184008227036614519238222464812499748644725916735466029626210763530668e-01), SC_(9.9999999999999999986677845193994059434696078473628247784660489838948747289809241523221846935329305796e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615116424519084263984386264757436929158573634457789417101931248201212361764081869444787e-03), SC_(9.9996223238179432206584146218370319716927466793451952799753389154041162282439069715905444932510802598e-01), SC_(9.9999999999999999948586389957325664383957586182394235238887395074939552676984361802939964757447555121e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615069346735867262657245452110527338409601470812675312430820224744582208048996472590313e-03), SC_(9.9996223238179432206588237911954425127969427654084606847267739827525154593418435129094488452427291127e-01), SC_(9.9999999999999999786078996390219748787256385140451378600609409173707601812243251218072922324488358521e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614891208809114650790319689725445811315119541784934518457653057752144159063131865384539e-03), SC_(9.9996223238179432206603720497628006230884389418080702813186363585859782201423512531413766603188239811e-01), SC_(9.9999999999999999171166224508457710432062821503285117745586451598898248300422756428655402045232807469e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614168133393887448690020371234518380491332032523099829734345735990469389124366232661272e-03), SC_(9.9996223238179432206666565492339674186727545624219523895879691131337014119120965956481824907858647484e-01), SC_(9.9999999999999996675188439416178211671116673627117170787599699243512545593252181222459031716920044524e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625613797855479155481864236197979334807728730121523833753112002878397037963450463688838435e-03), SC_(9.9996223238179432206698747631440429041881307483156495634329758522042581364249872331269273789839732636e-01), SC_(9.9999999999999995397029301353266691055100154555910694799610720091728690571868073635090394290851556741e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625603275956624847635586286581566434549006067542331208891545934478429201411875983295597244e-03), SC_(9.9996223238179432207613242390811976126058637255031779800433402568673955975611477415679466200683724505e-01), SC_(9.9999999999999959076577458735705497458534051721248125220862613660992374088102706786502446579633313709e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625553305755464849744957645764927583387379485070143677656993064307336468186661915050257654e-03), SC_(9.9996223238179432211956326060244012268745939676207038364961106396539558050207157032757980572873963213e-01), SC_(9.9999999999999786584871358125588561160074686817588425266823007129047824082550775366412804535178975203e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286625365182299798436724310535303914152218303155373222473361554386348316490919157125424061459e-03), SC_(9.9996223238179432228306788719497261588259101665236379622038146388123338388174878378971157903976150305e-01), SC_(9.9999999999999137203138402071510693297107715691410087312466821018823209790379031158868317457902383286e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624639355530455080506225392715290641923190432485049483753484066549378508209347813431744602e-03), SC_(9.9996223238179432291390913169554925022946963720035073613868370359535506673493601408894964670258340535e-01), SC_(9.9999999999996631727977782676417868378185586082993079853697168602316638021811687365708385208506740258e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624359992157539111544091700130612247636683726100356957871526528944027075392472442538189545e-03), SC_(9.9996223238179432315671353803843397041401094686049131690160953714687199742980083717387181391453713568e-01), SC_(9.9999999999995667395961947776436292734456558443969391993788615328418216864771510280532715647152623566e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286616622498643538909823801626589405977825669384369961740402239042927209244119768810875088751e-03), SC_(9.9996223238179432988163778146728056407350384739500334415312865515105007899294394951655719721501743719e-01), SC_(9.9999999999968958408881850040565443909175319044793846510590104834642827986976299666276509890707610147e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286572903697201148410982181151791067771486718458381388402348904709741151833227966515327436009e-03), SC_(9.9996223238179436787916594501582402556148120655383544583147154434223650485272404801979129589436150375e-01), SC_(9.9999999999818045855511792719061853153241340743712745370565789556178053837056135760973698091036324750e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286414259151867070931864360818131283833511842139233092332652094854377014966107024457447899799e-03), SC_(9.9996223238179450576264811827125528344597324310907511325131541007026893299703323359833044148730577904e-01), SC_(9.9999999999270422118705223908980806355589563045559935634630971320605888074847408673210925813705833707e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286186787388573248345808333265713449085739742325322988905156149682638956316586842703378445293e-03), SC_(9.9996223238179470346625496415912383808065512708550272469968023095760567556596952759789432346759805694e-01), SC_(9.9999999998485214302259272521630080698800635647001556555488693042991920048462152278276234566438693241e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189285265110459180254769936332708386129470427532527119106639577961138590493924204779601533275605e-03), SC_(9.9996223238179550452767308427477899581411224539953637133715896853578315830785957154907142060069819480e-01), SC_(9.9999999995303685664524298788123065470534205945266437644063528136842577466298979746097877248933975772e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189282411959455026674986815067600418060066180315311048115107833922911963228376385172382952965224e-03), SC_(9.9996223238179798430026645242805445366249278345036069899309049270424994334753104042939288114462641787e-01), SC_(9.9999999985454918338432807536748583562055706874741584694714433083224501827199232403011563972387052484e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189252879206485825216315817715969152686478412879254388741498626383224457340513564200111691307981e-03), SC_(9.9996223238182365224118492394773475840361233450169855894306387011810475431376254551224620004884741565e-01), SC_(9.9999999883511063264694559387963723173897282543175692986022475106586730112502951593777433019446651828e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189203982514596805592910711077688968761076536563115986065578430828470304693266885291252302690114e-03), SC_(9.9996223238186615005367326819351842888684927287838491995804623023661637892636107334822020511835284775e-01), SC_(9.9999999714724994596526287605585017988521115368615934701353384249003975411653488968977910396109025319e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910188306311389285804505579486882984258534953491448697472090282999013679606445475797463864643583679e-03), SC_(9.9996223238264634718926869290220575115269386801405938550293013550274467935637717648042744624008059440e-01), SC_(9.9999996616061792349840092442398390233963722003813970601617204160065453274313296267130979662117600534e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910186413751022677491712940356999687931157794000735835339309127798808408198361984311689090019262670e-03), SC_(9.9996223238429123707336004944497632756961387556116102131143743282295961702594404977114461867222489422e-01), SC_(9.9999990083149055128108477427499768036470209141146863344906580747823125553790925146919416010799027368e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910175559147963365478381441657872849358450446468701385293448462958949194161818107452328429925864311e-03), SC_(9.9996223239372534854142078196248459702818203071730855035799586600902916656123321007658554627089518221e-01), SC_(9.9999952614239870280465343867739413354043788673937040457009250746521614982644945644706659821813324432e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910128966197908661160257711343981644859485519304106351417945409047254780834142121923298361247754882e-03), SC_(9.9996223243422088179617136124628118099768210729140985584059017502943452647527211256230105620309655879e-01), SC_(9.9999791780465120891365104939308345132868078401502702705775979579247784644821682943289518384809928926e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909926731209996366392322834006361836311329624733696453059914511288299939074309534213608308411566575e-03), SC_(9.9996223260999000446702483326848698279204899286047542184398304790540882008437315753205675338882327550e-01), SC_(9.9999093687774547943702055510865612279624570283833789429033263808087317080475760779047317126334088093e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909570851504547898253217502559022792923156049766357449641093472270183171786584257972102089843860004e-03), SC_(9.9996223291929584409815335868368294079459193551204785031998588050949243462706684850731617703751206846e-01), SC_(9.9997865232181650440608750816621679636389306786120835780656069052627334323849703122094430126876967918e-01) }}, 
-      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6907189886200367752688979790497355412545807211450345874557141668364473911075614840477003375635549736e-03), SC_(9.9996223498863237776423337493248307203162603688300722808997953553827897151001214194398019764856998953e-01), SC_(9.9989646467031748905006320310363555009585697531863464632472299438741313369848639696844867267750716337e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731858288905196315747638296340454600397352610939452818097282002983157449782830e-02), SC_(9.9955203033392432890623267156670467825011285955746521911431757142184169444090939509041660563764011944e-01), SC_(9.9999999999999999999999999877996415620448635739865936966350408746581405472516664982778525986437265371e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731851400926952705412801801256631953868438245379346804948012101825697820645133e-02), SC_(9.9955203033392432890623267156691092020629310582961626040246253055870362524039788016707321039328022795e-01), SC_(9.9999999999999999999999999808940607351296186314756022740378346424324326281040378958331272751082384612e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731655717598361758234641589629913875509445575864512969985871213622288960030859e-02), SC_(9.9955203033392432890623267157277013042053808429026708289949007618886513471102614421956372876237387916e-01), SC_(9.9999999999999999999999997847106533153766756606943673170004428638186668485258080894587831595414391414e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247731074116545973341594802576974525215828474641978523759578123729831398262585756e-02), SC_(9.9955203033392432890623267159018460742942666755486039569630192193819729762973538865004324770895478301e-01), SC_(9.9999999999999999999999992016232894705631572137795688414168037129708839982258282969665322630078928534e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247730668966901474021930335653108844605926761072952899566463672243880895966009783e-02), SC_(9.9955203033392432890623267160231572228955050772079793889087816123836957894288463132955225202348944946e-01), SC_(9.9999999999999999999999987954382641793732911429698115515198120341718694122830398475869328220599096997e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247717202276452316932325581899785545497317581385904763060884449412193563668627770e-02), SC_(9.9955203033392432890623267200553949612833438654894897139930129152683032018431323620733937412313269537e-01), SC_(9.9999999999999999999999852943329937076803559846567509142507541207489652924442440835430548326589099129e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247676458468086262538334531544187108030524190824774578186662708274042389647573142e-02), SC_(9.9955203033392432890623267322550309683269211452104751144314481017741731868417518777044222251195388607e-01), SC_(9.9999999999999999999999444464017260474230975464379353078796984202500767259040878239958569572944606288e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247641605598630247008461060837594958882589435101876935170123279235987054295644218e-02), SC_(9.9955203033392432890623267426907839873953181640061750416360751104180224982952519513088724621033184104e-01), SC_(9.9999999999999999999999095044639663415052685182723173837872786422692085884380524025169253338977320792e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247086581070151074506645794063325148339898697242797979673456836778926243072411104e-02), SC_(9.9955203033392432890623269088779298131699072128020084616095241507562253727082051066132874198404715350e-01), SC_(9.9999999999999999999993530615417069786918941333027540439961281630455497153968266438140283692532875946e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255246074156824116241684265890004833560304349728755117353269444216226898977874477105e-02), SC_(9.9955203033392432890623272120211012949224778468140223939600179240050437192913437443719341760262596896e-01), SC_(9.9999999999999999999983380499933462027024640067389900073182216358559810289893705127953151139627149388e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255243064372371071958047477749070687243860677592943261738448549507200212914003005887e-02), SC_(9.9955203033392432890623281132199891581086797285990242858535738904821060931997392041243270991819361235e-01), SC_(9.9999999999999999999953205738810528959681933756856065695203454463800502730852725179336998638758045357e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255210629009694200706027766468021901267011554011238823035393988391906047631624909515e-02), SC_(9.9955203033392432890623378251157171959438247309118399252350774260334032449596663026964605946938832511e-01), SC_(9.9999999999999999999628023209636274959807731533932147019382525489471364383404772497292994508002995937e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255146395967705897870580506425025761684719391438657385047943132394052838562672953056e-02), SC_(9.9955203033392432890623570579700650804224268743294462028433293237764615499007160110566038793966591323e-01), SC_(9.9999999999999999998984051281269134074506922309220976779650109422628308607216041183469403976814682321e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426254897516664202016460368173855534260393521885235552536311709240273701194314451986955e-02), SC_(9.9955203033392432890624315781740959709634550932948354885580475436083520881098479076922272247015580279e-01), SC_(9.9999999999999999996488898007394114213735784420078816591377588207232238242897498049367039894201724688e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426252874189318110570025930175174875834671392258288824030135008217770995154195763551528e-02), SC_(9.9955203033392432890630374090508673831318822355196077580860293644667961480496432176193390018137082383e-01), SC_(9.9999999999999999976203917373630031015078377837713466942378279033462838688190069739540812525716850149e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426239489555583817471163830177095650457263367924167007051477342709916004277401651275835e-02), SC_(9.9955203033392432890670450771161338334474734100674777504794023225486147804579870699475340706919114900e-01), SC_(9.9999999999999999842015528819181114662849173680705190910437045874830265778653825604720745759442800535e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426194432890549156883962087571950993458842780612890671631275676828272958860523880151162e-02), SC_(9.9955203033392432890805360818885818351790010628996395211505529692215376086937551149139530290265507936e-01), SC_(9.9999999999999999390297432182149196597693940097175959361343436504111665684565786687507723063353876798e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426002210221393677857816016062981896969986642150610794217071898587097541637274517362521e-02), SC_(9.9955203033392432891380919827737081424281108539236325246436992489841727658961362513017179278364870417e-01), SC_(9.9999999999999997463158391274280885189723263543693342692564788731612812195606464372636977460876345112e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493425274857627063273883710976884733769519928236883999876175624700338836580413381672191117e-02), SC_(9.9955203033392432893558781263734468174863373481316336901076461802285535144096955154245756906370852401e-01), SC_(9.9999999999999990171044577653402662086561484530600067793084852167875567968856742382356142244563447126e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493422322478036991906347423289704416881206752457506421650446369307515908923863543737554469e-02), SC_(9.9955203033392432902398886741823129756954639772771639936267739923803118789533716963685027450129039338e-01), SC_(9.9999999999999960571799095300649558414135197671484083085875351249636324569432418256561497218683802667e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493420810601218769088792055000915890155144771980052383817993413442295356018664569763381999e-02), SC_(9.9955203033392432906925794659732056171004790789206331632926551899706506803490537722005736402428924569e-01), SC_(9.9999999999999945414394121987634937279635969496138069457560427392351623755238033145455702298891140868e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493377848776252706924813272104343838970284436640740334152512829879920219487458256057343573e-02), SC_(9.9955203033392433035563408030440767420134149250828121525577099766693641872227700488341876073203182539e-01), SC_(9.9999999999999514698232888260348569000312947417841767122390969117671490904792128202435480649589773701e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493173816113947100396169349666623792714688473692512820028134588800567189780910753318263097e-02), SC_(9.9955203033392433646484260424355806409963772152059817884065607876624800704695506156225874149905227149e-01), SC_(9.9999999999997469157450019065762266491499742313013660433979105969700483469920728143158430886721980774e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319492405691739605472925545070308291627541601424959136306159897603060941493948269704939494002e-02), SC_(9.9955203033392435946425810049606272603198350789240019237237263941187840395013251099126389877919508069e-01), SC_(9.9999999999989768283892440154779543352702088120475495484520987803722565462362792132301485197109363561e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319489442078132215259439864073220418980662066128808852221423621120875513308123183990613895309e-02), SC_(9.9955203033392444820168527188779673840940773710513169593049660055151696904619596325760656715084119277e-01), SC_(9.9999999999960056411145799021031659330176000860491309129472490216726603948074556894330265440198641267e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319488301413267885205036702633337966159911666362408385135126404116959624613027880348923932194e-02), SC_(9.9955203033392448235582232708295602186899985554861190692535759820234762543266688997212425445757922636e-01), SC_(9.9999999999948620612224163176351655291162500486164573885085682627228114480130223294695253842940059144e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319456708556633619660197891096304672046134237268602280658288004031761612391067712226586895448e-02), SC_(9.9955203033392542831882092000464874338370577012222645338498014443565238638447730428880788140263240572e-01), SC_(9.9999999999631884674152075304392631626757970092124143372783840091678836679275554788351456670400127300e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893319278200901190734544054236049018212805391910237080068829566474537216511063822155093400902902e-02), SC_(9.9955203033393077324976429039546475024854008232932364713134547876989098440046229476264554469401910325e-01), SC_(9.9999999997842246264615254944421182153261571784484715493817643115748041513999484865441496954275767219e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893318630441472710257684895808829877336550585352215160944948745592337714322730617489396361844454e-02), SC_(9.9955203033395016866115159166531171950061839146491334035581358664254450201698565172906207314887456417e-01), SC_(9.9999999991348098153904207338577310518714231490203039345087019637926134537450869117118310893487004657e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893317701654547989725899123657249326365114763656328690312674210014818134123781232668668482665528e-02), SC_(9.9955203033397797868398350044297446940094575362625188052694016706354179470520643444796257179814710393e-01), SC_(9.9999999982036493278445218952873159715067111860267542703755418980787104518628176474330284497444235282e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893313938367762832802196521223139996341142688443540103796030109357639233974931897402186601075726e-02), SC_(9.9955203033409066017058120896694785726355094823183859926336927200831239196737675168908474261072910954e-01), SC_(9.9999999944307452695900984134811133277012656853345044392327099641979379946597934784739018233271442362e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893302288704929735991050166908873215429922444380448896304428089570114985146029421173973144477603e-02), SC_(9.9955203033443947794637088200105156402014250600567650413745952439080930128340050194819604649307068154e-01), SC_(9.9999999827513111246526453850235072104966849540419896871086753799245357396231787466708609290525619018e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893181703915093266226036212949915928865784268926859825767362649090147971582789467985293876976918e-02), SC_(9.9955203033805006468132076186650868209306390687245490563621726135554419151164124810004455558943695637e-01), SC_(9.9999998618583607699995562541284071855894183775540316895772854576720101990885981250478493415267284164e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928892982054485052386426662488491901973910690181407978176174216690158250981871979766128677088907246e-02), SC_(9.9955203034402802907354243890063976250509551280117037552506262005868998330758337466060101471700562948e-01), SC_(9.9999996616987169601941569531949031848963939953929882317547983007702815075368482670917146042259644801e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928889316785624043364632203105810771971898788541546730880945494729527303520886222734117327210276156e-02), SC_(9.9955203045377462498683348959335789301880060727806002672812749760676444568350625820260041086960621104e-01), SC_(9.9999959870631792400114498613316200707570432178574663870494430063087760754618921405686655752317608886e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928881589298730722855360318305730331845330028604951736626899063087234886963715215775799725608354990e-02), SC_(9.9955203068515334565064168535269071463668515860787680194308949107676389719393597331813390980318374887e-01), SC_(9.9999882398291105864492372802479487573670567283564794839842343498249921144431559941164490735081886201e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928837269041179038269118264389453566192997515582603133819187831090463651083117512389321825738789696e-02), SC_(9.9955203201220258023547272155010615914746868359649021081926230913632308077152144878030444302163095286e-01), SC_(9.9999438063290096123056008534702571332494238559018107620820080126088388693972971610737520221753747151e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928647026514757750260096350528905822148444043658540695930217727741067034628713739322705458846031724e-02), SC_(9.9955203770847382998598486307857571893875732756503542276613183052919919705359995577624749448910795686e-01), SC_(9.9997530780138697531345378649773901808159672082367352339942210160865768974789387898550172504062003625e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9927821293503493906981635537409489284232776059121163668324989798862228548270192967809097523519792495e-02), SC_(9.9955206243227977187142475417047446690813294912847999227878665452024480269387544994545098067757375899e-01), SC_(9.9989252421020861691844877517069965168475711644767914803800769497974529495609692479625458945557620076e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9926368253704020448544727770280339353076125932355996010290857353846237006191819415614157271680554530e-02), SC_(9.9955210593702602442099361613099970218601289464661311688781431112431563351221766936992077017624655316e-01), SC_(9.9974685240486099968392521473326258959379322660955821867063416895641450127968071718129444640368985100e-01) }}, 
-      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9916647881498095894704323639021926156094895317811812491107959631272131859755054100439359561717934022e-02), SC_(9.9955239691550660374421268887408231509665209686732570675003787443882925292679338025418330398115990457e-01), SC_(9.9877242742188721598830505718937302026641387834722334458442185199760923808019116845880905504320009844e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098920542574601424633729567878776500653124724415215896568827574287718584502278e-02), SC_(9.9868738498425882265366942993762580591034814900633753606941987849403600003458742025840898126644217610e-01), SC_(9.9999999999999999999999999642666681086499392624413833595338859051030686157715872350759604626584049295e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098886028778925270101800643261573675947614676279691394336011749301584788635451e-02), SC_(9.9868738498425882265366942993939593231071895391793162368583514361775096787871023979604119224966912394e-01), SC_(9.9999999999999999999999999440410810617119468250139759130203208502496290682711839814282926368824943785e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793097905512554664119223025915408432850295402582612675117267452825987859074172766e-02), SC_(9.9868738498425882265366942998968416113498907763359515528637070987679789744673794563360244150525730375e-01), SC_(9.9999999999999999999999993694442899463722227096309815206459910608316421877058811262864837430090998114e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793094991267013050901608089656507802960573072547936533843543899428323855904355662e-02), SC_(9.9868738498425882265366943013914853818513542477319695864172183971070345846327816044372323141981144771e-01), SC_(9.9999999999999999999999976616539492052595766697548099051064843733822871209090568611945945788543060331e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793092961171743588081542075278911767157319131097521992871040540085926192897466022e-02), SC_(9.9868738498425882265366943024326705547202936364514978761008675469727165450847978950234635695784336381e-01), SC_(9.9999999999999999999999964719885478288054864693004262460237060223947411175222561501698976755672193402e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793025483228846862042703491860617255139100316150388688543912402136658796010267805e-02), SC_(9.9868738498425882265366943370404225635010004538360240138549908486521957898654412531039907324418771359e-01), SC_(9.9999999999999999999999569289310234729316784616266351067604465017459210143262000828499348748340452950e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792821327026942640472458473419106488144463792104740707951755331908132512928681891e-02), SC_(9.9868738498425882265366944417470408042101287018052354533857373965792109340906397947751344618512457331e-01), SC_(9.9999999999999999999998372904226562544999878819315968972302928108111914720059841585668613684699736995e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792646688726328307462052911013287560336761842576572740789679540254409466866851236e-02), SC_(9.9868738498425882265366945313146645260200167103412352194196439350856874566677575263675458920725752370e-01), SC_(9.9999999999999999999997349498344477870027154674650906796132518038689904695914956510509046527563732202e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616789865610956671539526995951660510801257735954991778462047993448559913649046153729e-02), SC_(9.9868738498425882265366959576600099482821054584778915256767663334251681858544658108677577375831841106e-01), SC_(9.9999999999999999999981051977479985029365602687269077105438632245655427556320415150967947332036876269e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616784792626935903806360216082211923397094081062810837257328542671334139954654671564e-02), SC_(9.9868738498425882265366985594668433891865248477128496460705236818177300846950065328517225994017957362e-01), SC_(9.9999999999999999999951323552109879445366885018832863123772050090929262735581697315016556664541786777e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616769711411234039351719906149244999365715503719180962306385807870032314003156450706e-02), SC_(9.9868738498425882265367062942458036763425703658687097021936016623492069307625339017373611765173466052e-01), SC_(9.9999999999999999999862945431136517670416811014747536781172682372937909000630589634413001906836343358e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616607186583117751043936004776684428799858159240483471716437133085604189638114346736e-02), SC_(9.9868738498425882265367896491719508265185625695196458781593800460250266873878411046272653997823586972e-01), SC_(9.9999999999999999998910526262523975721945185660846712744650643095856758845974569645974853090882427922e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616285332185726371253901968415486669557419351231952137809434617258013346937404035930e-02), SC_(9.9868738498425882265369547202557700824272946545975563019010971408792301014291067775644064738748244002e-01), SC_(9.9999999999999999997024412607578556155180813715117758491794451051969023059655843488396312666575227028e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163615038265321494482402813851037106900585699220382826330527539629441895707430630806839e-02), SC_(9.9868738498425882265375943097115683711359905630236145817579023854960450532620381434021631411120998523e-01), SC_(9.9999999999999999989716419116355472940392459451501322621948022851864325537775205269293528937558617403e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163604899919330962815971558897904549517726330318903772185379147183663322056110864080090e-02), SC_(9.9868738498425882265427940142188105404036661262920981989898127885363883728365088423866097607213469084e-01), SC_(9.9999999999999999930304234705371045133325260182194106715075421206726619138172309492781935770808811898e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163537833140434834405247752471919515284286717386820807302907671939344192875550010090881e-02), SC_(9.9868738498425882265771908904783201283291846445918835907810823517985088765928291519144825152403589127e-01), SC_(9.9999999999999999537283140401748482414235841054039782083722249432160865032920225878782283487491106013e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943163312066380457364142900414878934044351776839207480601170128350721446300135112921700443e-02), SC_(9.9868738498425882266929810243459798747702872898191536689636741667921482937690656122871916730541702317e-01), SC_(9.9999999999999998214257038296062388869811858200096930943100542188606308533212371989017383057078842832e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943162348890584466483086594139417864955606249629717656260956265950846142336252123681985203e-02), SC_(9.9868738498425882271869698399138840620157151897462205459236401409230684899638425883137125565824753173e-01), SC_(9.9999999999999992569906562878323266257837628700203729220574121275946989655741154771144943169688793652e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943158704323494184506546544658596749596307701905179444119378296230140135397799285128441916e-02), SC_(9.9868738498425882290561772968288433686788766538233007291438630865831095770081765516858200027851018486e-01), SC_(9.9999999999999971212212490466562137983191157784894900658242428533508558243486980889290927858084259179e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943143910748031791308878259830912760398956851741337885955750368061427580048808449022363320e-02), SC_(9.9868738498425882366434327605772413160041433821585005520395687604849807276622572953698252325623991562e-01), SC_(9.9999999999999884519705222480997352166131344006951878141003715591172628371454875037934803727548611850e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284943136335142281284979019453824187335798013168035739187200463202410111137115550509797249450e-02), SC_(9.9868738498425882405287717895258614991374456471460625139453280779725155509516746336260213198829622105e-01), SC_(9.9999999999999840125551945966788205039837470385892355818841486054944115319723665969452187346222517855e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284942921065059201553077440076147968317870681487235604953617488148417410226923149465658581843e-02), SC_(9.9868738498425883509354221750465613661922768987705596691320032690093529342429350088694250270225247324e-01), SC_(9.9999999999998578611505567455678836672172267811949314733451575112534883712610565493707709188615621530e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284941898712582317644549878066459378079372259114218786964253696147522269051587839585925123473e-02), SC_(9.9868738498425888752744797499205601475527286840254349549862740150193054699820579011047501534506525447e-01), SC_(9.9999999999992587477059536597362358622041744656336594824144770266010416207660113873301403110235296076e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284938049849131784352232427320179118130204784476852093767264060901247547991718256035178369751e-02), SC_(9.9868738498425908492604386219807712735555312249075984008853895059090047438383776237774131940525229898e-01), SC_(9.9999999999970032576555121635757918128722250725944357908788990721303091648802316394157983707156114977e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284923199983047579900291301754431612354934975954303737526815609290658495543991985328331960966e-02), SC_(9.9868738498425984653859567364322259478161540757973413359661489054582592692660914712918917120770539080e-01), SC_(9.9999999999883010198043178140238088169716774283162101172694349637200428116627085027936810325683865220e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284917484419979567936086130868440515659212002802692327668440767320335742410863121249614634806e-02), SC_(9.9868738498426013967555385114673408744436307164957726314339738958277749210751931602840480218932312703e-01), SC_(9.9999999999849516165848339784539203251808270122125458687865145915762832098272699805423884178870396575e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284759181161732242098694411856967719028965863671178331268287920667516233524297913634688358304e-02), SC_(9.9868738498426825865439109722368638775026947094620450465387398589391084457156541224504821911417907486e-01), SC_(9.9999999998921836011647085476102043530329668872431940586942396440649772848081617104696806362277808755e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182283864727589340284529910514846775404056252428097144615349519703073962285094082338763544430782e-02), SC_(9.9868738498431413294469615671486896983493932750238216738297672414801228560621209824046700396011271225e-01), SC_(9.9999999993680207777674669378916934524342032755746392040169065635871380806709312580560065949487744625e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182280618980322040988112094550465206515222130185736059348106549178667713122183539287400911116072e-02), SC_(9.9868738498448059921749858692630198221006913033858807697179830941475989955434198680633532655631275548e-01), SC_(9.9999999974659655966536667181615544433605642340174099478668412810443569406153761335944616334683983005e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182275965080293452455277721244536693487593294550314118975737360052819238696107044774297150950665e-02), SC_(9.9868738498471928612929223988690235303349408205639118987956076603088775749104896262915324001697385029e-01), SC_(9.9999999947387123842204384900213708958264240796407301217448278586822420670668679764861099536325772535e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182257108268241838336594002859938907775162928663517097680473844182083631909501722983430060808748e-02), SC_(9.9868738498568640493420616310685210736043457497845148416867827755970243963686585546365388985161452755e-01), SC_(9.9999999836883458264170875674096471041634058175038072186708199294270859383249739319457109913488954426e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182198734959221157684459363867619055254851231485939363305788840246199636636698863668925850895163e-02), SC_(9.9868738498868022619422379557089152444909410639616007386273380502493990082280081716627017601126745018e-01), SC_(9.9999999494807364007315404206627316783547236156022454304738961582977527009579123592757127376877962867e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220181594517199162111924809116656584473233325206510714779209652371916513266950607715103443700887247e-02), SC_(9.9868738501966904615940932620354170093160986814812700382249113345939700022071171693465994844079132530e-01), SC_(9.9999995954003281244459679426770051684411410629043192506784553101608142627485055693901672031233020607e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220180594127922548796762326280800878028888504224171789906421467376408188887764028430271431856485070e-02), SC_(9.9868738507097651302065034512663928613367289363132232592476683982260182334497878567488179360596235473e-01), SC_(9.9999990091576443015001729874323532057825508337798517603693954408090465512151467597826217329671378083e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220162228458700420721442889738773591692395875963623098743503203589825511931760611277447282076453056e-02), SC_(9.9868738601290562843652579488640955586200752818649762285648406555386486095370022792480350847435028078e-01), SC_(9.9999882466088551809391022065862138161177971886108584036408556925312179997525010188176904548011935964e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220123508123970200825872919878400335466813760955963582427656761619728891346929874566061119219882088e-02), SC_(9.9868738799877338104320751394539888592190700102182842773115520925200396017775473460705232787654442816e-01), SC_(9.9999655559356554021240407140950008886019950453085539309374934226174191119837638228952791983003849658e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1219901431591527872361358929969096650680075027414463353164713280818907441647195066893217361627107973e-02), SC_(9.9868739938848635107424887475554260611754439933031261408945556221028855619240998549167557487303094564e-01), SC_(9.9998354160257927227636274903813901700712942802222032889019275258824256709645420782660040629460285925e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1218948183285674182749082935046423712265700194380943925696650889314129123268961188008606992991124532e-02), SC_(9.9868744827748681240018203124125260342920879848177396847508655111089111650153677008837793412684130134e-01), SC_(9.9992768019493903528483793917364313081411321472807333950340787276242601285744005565332324113025568665e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1214810763209344116637693123912562590043568077900434368143128736134922208880499186647766807823307230e-02), SC_(9.9868766046171245177196676003156582582195076219117359204104679021239714065695407527887460378597344234e-01), SC_(9.9968522762944795917197407923921054571801360692218589154030052050945391772938973164546030760803996615e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1207530476407959527026716792074219414362468463785026712205537168751433251170894668179838339685798697e-02), SC_(9.9868803378357735783522899566244881474723841124284334406748814826618983948057826596988673283714046901e-01), SC_(9.9925862236102063916068016531174810578663167094242063803561892174116448489984844824259234045579601030e-01) }}, 
-      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1158838126202303702002255451616253390259305838512824448236816896129550947530570385463957941069848715e-02), SC_(9.9869052928401049775188963886853070011659034917728663682718204496501990541132896143407072247621221121e-01), SC_(9.9640600767148190982447151229686775858840788433188891046173152093702292354977235119100403173920282098e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671473829761146571437019346499202463429859070171863430898355983564936880586773e-01), SC_(9.9373310585009508459133300129992478045875327939194868125614924058086119664094847279575168055082785829e-01), SC_(9.9999999999999999999999998298191637494261970769797177791523947294864963393947143237271075087477579287e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671438029824335556665475190761869173853927814817699485525570787719973428379361e-01), SC_(9.9373310585009508459133300134019390532234522209002302430282795860249986068418305583501114252549342689e-01), SC_(9.9999999999999999999999997334943282212876908368728411382468967196799341791082628436279791412317278832e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885670420975102215377450766921301799916046161445129642514318942665123380768599216e-01), SC_(9.9373310585009508459133300248421557816401810564136365640600338345588805696058383634182418951308667490e-01), SC_(9.9999999999999999999999969969635530831423793483906336810060534159568190745342398060247645952620251291e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885667398131505977255487793152780363125636641647311644753464865990305535766787652e-01), SC_(9.9373310585009508459133300588442454676112790864919156782464029190301700485216146882445334521758132965e-01), SC_(9.9999999999999999999999888635717604658892719851261877231616030298230967903977906467543949274148927969e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885665292385645711835315654594976644029292166278114861892320122743461204642080415e-01), SC_(9.9373310585009508459133300825304724645064798086366049784886319254706395420168068829929569869812377701e-01), SC_(9.9999999999999999999999831977622165865400293837336343935098458128617168576801999133334695698434007511e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885595299907434772589157717736867502352159935639959409373303530498982004954627368e-01), SC_(9.9373310585009508459133308698323773442256614875442347627965124839942540694919016404778154167067961367e-01), SC_(9.9999999999999999999997948730177494067282723185504774225327902360475942467558445909191180922194704890e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885383535916121654939662958434432317554723584482304510209537962193107508377139582e-01), SC_(9.9373310585009508459133332518339581897018419380068955424512237949981858129987396105871246514147825343e-01), SC_(9.9999999999999999999992250917988132269578658325572803425234861545240367197973177984387947021885898737e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885202389797466973388094908455449190994472076058178536459491601918182915945184507e-01), SC_(9.9373310585009508459133352894341107173574449432541278410427543238765069771338127992726873337959933860e-01), SC_(9.9999999999999999999987376923327727095572699452940239458343183061996774361695736492972748282486969429e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243882317676410552606070087414641545746880587218032343382835533649651167762612362716e-01), SC_(9.9373310585009508459133677377828847824440541883481040268618271371271987904733153100195410107834722944e-01), SC_(9.9999999999999999999909759595675111771141150600215309152204694241534368691840345996710829427842311391e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243877055649912776008878033798589755673685339444954539782510185716587353806925900158e-01), SC_(9.9373310585009508459134269270499477621688988158901041506867834948809389239264316312708025498263700947e-01), SC_(9.9999999999999999999768177268416062613609487464163631491343160212633349730320524786872113241649655416e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243861412439463655486931298595120397890460603033757024689495242919929014135945079213e-01), SC_(9.9373310585009508459136028878060151482258836297691367319147762170321466442294465376769740070871583872e-01), SC_(9.9999999999999999999347274382023263993517748380406771201592552500767197976671920665999178510445149452e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243692831196433232815418675074652642160149397138200572823390995782901877708096006100e-01), SC_(9.9373310585009508459154991534785184963842022621221825819991728576265562326586179738108957510150171282e-01), SC_(9.9999999999999999994811355619440867815498016026453389989673253834469535973920047386553558364073397636e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243358983039102933743682547098859144745782018430252162795796429254560994919447769104e-01), SC_(9.9373310585009508459192544039986472297886716266503936579981606441866962391418680083169743463569917814e-01), SC_(9.9999999999999999985828694835436642961892977572808327953837933190129536404935581747061328914408744901e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717242065444786819167020372706576570417157081637630334025099817406717542805992364412194e-01), SC_(9.9373310585009508459338046121937133103767397153202765845046272623477890034222491094847417886028230751e-01), SC_(9.9999999999999999951024203403414558794933380454002389157301241927448369620689542094275480727102377809e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717231549297874586008414762396942694029685593243797183859886939811794207464655667423425e-01), SC_(9.9373310585009508460520942157000247031656074746659179617764652596395037436151390278787195638508686772e-01), SC_(9.9999999999999999668072273332148198679482876538747372419731910937290944587909868780957326757757408062e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717161983305506539112850177216380844057239709172128839667803920984893929850367411298141e-01), SC_(9.9373310585009508468345988462854769055208330813953963702793794285499723375229728110428292807559518715e-01), SC_(9.9999999999999997796300038487828189871013383343346169651130750559393627919899619256984623691385749618e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444716927803448354371339548993644505487436141139510463166539359397015206948176533205716692e-01), SC_(9.9373310585009508494687425761976814993340202144454904404313697679667823230370789669913378756696948104e-01), SC_(9.9999999999999991495357010776900598652803940306356564790242702476945755966195291406353180838264955643e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444715928735337796028951345970819387123935955547520089907810514931501089739526436642798249e-01), SC_(9.9373310585009508607066390852575746186540931185520096860934275790719324189734804081773477079120394710e-01), SC_(9.9999999999999964614004694721630455700014603071730391016170248729771157702443768068083282652894546560e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444712148355087537328846805809571133315599128911743321015736142910379924133997125536265503e-01), SC_(9.9373310585009509032297879760361275583719363524499903639320230759736842402705565970262302862820640747e-01), SC_(9.9999999999999862897482746014194308771364438263862966231027815714334040073506884474671614631279422815e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444696803503662558881920564504646245728359651091241583822599729797786886743466809326123733e-01), SC_(9.9373310585009510758344887350617635268443529745746445595448256239559011053106686600699088738521172148e-01), SC_(9.9999999999999450022371396656309945870166969028211164067418790159993882555462980754500429937809072971e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444688945596357374771158643841652274874301369637161613818055963590195731205461579625600934e-01), SC_(9.9373310585009511642232063211864917151071633054737653069795384012828208297203959285833502758272258502e-01), SC_(9.9999999999999238594168949568880192881773242703942454506231733932746608052254650949468728409489320613e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444465653570065385078999354792835955645481797621689133128249911500684232988951377573757902e-01), SC_(9.9373310585009536758964909036115515688394614052557839152238272113379169977006874526476424829878006793e-01), SC_(9.9999999999993230603757999203113924802203512118938823348534016306339815730390609036401060685105746760e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355443405203586109719622702795480337069469759131901801158343155399051914477403961207330200199e-01), SC_(9.9373310585009656042395605938749610412817468649167272595641279163125694800466051967773485773327493573e-01), SC_(9.9999999999964697684599629257847961495538161430177408016925606756829241122375808181968498445896013888e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355439412913963253331686501472347207111779790359381697427918959149925259598306425172690904958e-01), SC_(9.9373310585010105110253359571126415754208493180859338110917240110766222377344116057545369274360307103e-01), SC_(9.9999999999857279438770778924040178329519604178687593995289120668594308133692288072786114584307642350e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355424009674271666351732065016697633195034451326787396657772971801679636952356758112576805572e-01), SC_(9.9373310585011837724994324077907613536634353945525464204210606201300493469372962067166366041937507248e-01), SC_(9.9999999999442833307839228127474113766670532732267874030267519155278341133380557918127436855652691353e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355418081123306309387298343399078796458966922422307417500526335209180125653939852473113151717e-01), SC_(9.9373310585012504590861557012291024064815172334005890478610953088334744903880675357496293648132896989e-01), SC_(9.9999999999283317189229208616005980061620938884156848164841162372305972930310760934202294719023666613e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355253878765055629541995647429511889005121485599563057417001296210016283821737338766566914201e-01), SC_(9.9373310585030974694041161804744188754391793995695593530077708399963228426565769134127120068479658197e-01), SC_(9.9999999994865218566524353762158771361231676678148350793490292751817875394535363714799804588622386010e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886354326093780998360764178195556595915116625553191389319004324512573368124600115555402241536301e-01), SC_(9.9373310585135335463068711170049005982657792648858812246787242448187081491529617060706647269610200103e-01), SC_(9.9999999969901840428615598033630123752925930790737406043589756281957058610497809496061063701508172478e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886350959395196155712265091085269920583046238423253119251150505359349607800843493474406376459667e-01), SC_(9.9373310585514034471316624055163619836932071842786895210187000996615777105178043845540789324485040505e-01), SC_(9.9999999879316013661210969765437027602675286583024465686340312236758811092798878137770759856258938657e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886346132069669160162093641788693008646994182446680342394554328311607047833571271237947569090266e-01), SC_(9.9373310586057030329964290875077385151767864294355379380222176981800351384683304121908082159425913084e-01), SC_(9.9999999749429935993993850663668373450450890891276037420554665410224145626929462650620210246891549171e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886326572566979003540398221899105506027810395915727394994015882558551898256291406675322847590482e-01), SC_(9.9373310588257157271235825190754582683141864118812724065669192620038223234617110890637634670385805896e-01), SC_(9.9999999223153622078657931099495853531031480224407053870569098616502023721821587238487925754464637836e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886266024002894115591876563081044474751546496168248692977073140363705133714328078038302110532404e-01), SC_(9.9373310595067889053394965851950099003245544680732498431710185094178850256909430607223244251842302072e-01), SC_(9.9999997594008158734525573288581211280961650111636341271145767225533741893140447982284180253760316524e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177885639290349050454377687568330922379755100470190117601796895012140773764932797858733190060420940e-01), SC_(9.9373310665565261646910300344990163290558253532940844609286973588798302715170492933368867467347426921e-01), SC_(9.9999980730845645699033758701703391792985744353695452759955472729983613685882092742825558500358222700e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177884601622066852554511869250754141485720370354214649575544456757157054509089883390264872153270568e-01), SC_(9.9373310782286107184329153913392298122796755422529654101165715038343239715570137546695340345285215372e-01), SC_(9.9999952810901919706364189428845979441086828009396329481942542419165759115365959748030177742274702345e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177865551573238866133048486075591631665399166547041166713472922959706703944856415086846313286237388e-01), SC_(9.9373312925105562732124110912053035351475060849298052569387419209006033366294656034513723092551321038e-01), SC_(9.9999440242381085261001180572852207057071006623807062356216291088918445487798200290420684001565592578e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177825388410067663399056802952056427479418533998889037736972049229324670918932091167291583061604916e-01), SC_(9.9373317442793542475351964731264463439894297359521475007803724563721059755961913198650204731264378903e-01), SC_(9.9998359596808620201551999894486933560987710666625845484311646730216090831861869266235611289792585720e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1177595037962689661183770305756459433397971414843670194038911424746422318064426254914981534690014851e-01), SC_(9.9373343353070856907837977162306529701670374512729823499633777194182551802445826712533628460647617410e-01), SC_(9.9992161729307946687113297407122444361332677565276836541813541043295251681757970248430771643872338916e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1176606299214234121243754070303782397758245616370159903888165484253385762478591314807028811884738366e-01), SC_(9.9373454562233895913661675916860126797015369704608803255038779390480280727293822154572500687477197018e-01), SC_(9.9965559065162939515996661830432378013552714747998758143339811959781981049832536047020819336995518537e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1172315304277228444894540977824224315048428740047703190495221155256844161379511004575981227679920371e-01), SC_(9.9373937079808872894002721005775677814487555804682178768714957069998193285948338901419025563531899391e-01), SC_(9.9850118145958128951247015036274721240557653890633673492626039617706792243641779829512373842232865787e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1164766621846254819434879315354889355589884171987659631005138728925398497672251245616673784383489950e-01), SC_(9.9374785465326705112909514804069553711799019433675617526558044675410894042468447737963941543260069309e-01), SC_(9.9647079298316476405478643161712672116171347821587448488171076886157190875158204029754262128075419375e-01) }}, 
-      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1114339425340482521813084626816879020275224816030214113103590000646236237272393901452922463430012807e-01), SC_(9.9380438010396805620012307284531367247346620188964906655341143561935030205174197330912585876713039503e-01), SC_(9.8292162953415785371670378063105205371799540429610282334861254085939296453406861068461655180109429325e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868578651316855857921518564260421135004763718242552838061800624725899836705833e-01), SC_(9.7256000738167239606331680287466122523038520560330626967301599645024495964843666399794960250804735257e-01), SC_(9.9999999999999999999999992627657764203945327156926378779310252257702210555899777086822494891568615787e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868258659139385255208455253731639340199353892218676599494968447402577544290615e-01), SC_(9.7256000738167239606331680364013455123357184575886130285353387686774916922822616343618278296053355721e-01), SC_(9.9999999999999999999999988454804527811357789073363638827609991653526626995381080255949456975420201424e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180859167873397052269134591816207199843240079028891647108005591920849037545141435e-01), SC_(9.7256000738167239606331682538677240085810232396930190473498466309944974339077497531017583404202926266e-01), SC_(9.9999999999999999999999869906548110728195087607419374108555613708869724823074756607301016025182133314e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180832148655189502429576736807229207442867721644514519566940734205119834668035530e-01), SC_(9.7256000738167239606331689002113624945283699637244829482009381869975489912557055300514642594146576185e-01), SC_(9.9999999999999999999999517562834481885423650776168696416333608658737882187326530593503617065296902973e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180813326772721298726542633714968156853782646158637068521110603633625732921077913e-01), SC_(9.7256000738167239606331693504613994942787568806403523868293742847436766900180053000011514355560324523e-01), SC_(9.9999999999999999999999272116355779573438616885114472391747311545578999877100614894900789366611648549e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180187709872124112825961132538210419689286106425597767803384584334913531960781536e-01), SC_(9.7256000738167239606331843162350471306559839697978297923049976686928157421103924158431768083146533528e-01), SC_(9.9999999999999999999991113768457919788379943964194455719262569243279278619088144656374910615612755578e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779178294890310797363804502123405176180591675938070194537635004787294964043024449022e-01), SC_(9.7256000738167239606332295955570788633911772002977648947400870357700705067291418864807091395091704100e-01), SC_(9.9999999999999999999966430483088810588509867797017055058990313729202050138260675453211401512064708854e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779176675743850996206069594112332592872856159702815584390335618122545050060784697271e-01), SC_(9.7256000738167239606332683281734717794502239288920304388765051224927094102057244999492697804596539852e-01), SC_(9.9999999999999999999945316027734365027428383215498285854652190389906239561041614265469797921955969849e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779150891181075641960510644290150741626122702456813641335453599147288464855363908738e-01), SC_(9.7256000738167239606338851368462088378882570614063357156097301379948589312100492238520634757760977762e-01), SC_(9.9999999999999999999609072819926607162135119696493916072868517145919149801206485633662255913244074390e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779103857374121729228945397075767197929466783083224353253097527680377251044594573552e-01), SC_(9.7256000738167239606350102619954606801414333788375460774237003262811709820338995472706103703392448826e-01), SC_(9.9999999999999999998995729159094368315169979804979698186889347428299054944255953818340177782508467254e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519778964032966032136542288130672040431216500162138078693414586760540360961606392470602e-01), SC_(9.7256000738167239606383550892210137258712455499186446458934284000531556430396935426490744595119609145e-01), SC_(9.9999999999999999997172351042681078461369489200000150494630508512184607058029432232099406974804374503e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519777457195696380633974583568556571605011341865172976673052378920602029584860009831846e-01), SC_(9.7256000738167239606744010871470618316532685724941066554245050522240776792335972901512058426768730279e-01), SC_(9.9999999999999999977522462013878503930205033261237251019375374888259672211571594198249959608748382783e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519774473145769906961306132383275934679388561902256231168459739114426019913519828168911e-01), SC_(9.7256000738167239607457844140843965537306528525678988006827991810981715789224983823904544023233598650e-01), SC_(9.9999999999999999938609003279760923856351396739672896211110044024444973389862595633630018701752026857e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519762911054915532979363225797377497477153485117417407764915342453524949387325082630727e-01), SC_(9.7256000738167239610223684297252713932873354305680303043835493960129159894989769795154089890717413598e-01), SC_(9.9999999999999999787833729263657851861565033873061970145684792029445883310823731093123166543450870773e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519668914108306094028474064077197507490849490653262093857802402364066494455813468106292e-01), SC_(9.7256000738167239632709282515315824802629295457577994201253224326427577946957289749290758521077803626e-01), SC_(9.9999999999999998562067943453932011676580693605871377506038094607251950736578814450972113514155528520e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519047109285206361129948627002964597138273422620294516331830706244229203842314154940871e-01), SC_(9.7256000738167239781455108061849026476512336441681913302650893464962833141594308937366512165482925336e-01), SC_(9.9999999999999990453431385566160845172988636048509458726007425926459809420461029889686734988584320858e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765516953928986999215772232475261369139207766942136770107122524002209255454337435910517838e-01), SC_(9.7256000738167240282177874930162357465692521852823966883438491887625664978376797046459745365626400321e-01), SC_(9.9999999999999963157344803795521767518168062660316399498850003207888594300022602391650101127611430634e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765508023913779803578694503469148455444374000551381277621682519759390932531190352279168247e-01), SC_(9.7256000738167242418382733418949696295176852805796007521021378353217512451988026722654943570957984049e-01), SC_(9.9999999999999846705614161709131318051117992293640491008007674064612615328538547024784619516619766913e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765474233571793083926870885273742473261426177337907221560252526965402168192501195348922959e-01), SC_(9.7256000738167250501582039044358301690061363924815594437146843981688672533377475284698161360392132293e-01), SC_(9.9999999999999406063161484724386663280401940964212063393814439293979271289521079617537237430254707952e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765337075999522426587019486479563773203600843139007104898916868486382032905824558440566446e-01), SC_(9.7256000738167283311903798296525618837596266110626033296015794467213247970150411166113993708653538294e-01), SC_(9.9999999999997617461877948843235597203075422621093077813253614437130546935177468724655402175782923565e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964765266839314965643539020469020892304041764873501941324426925996965120375374619383916490272e-01), SC_(9.7256000738167300113660941267966923455335325635026532701621777225365366055747805490959642264436017919e-01), SC_(9.9999999999996701541436446232441507338116761147669058989614539629274845028416648204987355642113131764e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964763270978202635093911670029948157664017331667490052945232638060321997066568376736708380114e-01), SC_(9.7256000738167777556095932152644346745616796232275602526505502994835829287520305673538723129645424452e-01), SC_(9.9999999999970674544252292965114241915283099983072934934687535962072658695050857207100079175697247445e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964753792310649227754214463980168967785661343343524125110804944577332748851143599485460874299e-01), SC_(9.7256000738170045007517881199873178781076048220382934768413499870731813421635964839537614792748174530e-01), SC_(9.9999999999847068120840415138602679859768367613882361881992168968498110516828507655860545919092278901e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964718107849633156692653999334715321878693573305368425741509711326677430869632885201300009228e-01), SC_(9.7256000738178581310897696072330169769819316261609167168530260017195428493225078202005714311314151997e-01), SC_(9.9999999999381725437101107363140758167056915088625265966803632989722913638515358305810631423105259944e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964580428382906101655554894905202376000260645800176070995751797101080356259665739918331838149e-01), SC_(9.7256000738211516478297852029654969538108570198308748307464433079397694506202490556495747955509246334e-01), SC_(9.9999999997586318396663903119690031361707261515322449935226039708824539567307332172584902099880514868e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964527436950472637165026045785669689835828848277964927106097372903419086451594223535515557840e-01), SC_(9.7256000738224192890688543581761479277009257391128651869667659784244190936511724801238867667082660723e-01), SC_(9.9999999996895284409276810584545431217477370151297038538713570621970723470099908607599384860583027453e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216963059739662654867690764218126872861834785202216790515537696802567384013909955817831628081368e-01), SC_(9.7256000738575289949780032367893412969042971752412317972931946477758712842746131098398381118692203234e-01), SC_(9.9999999977755799732447097952538848254368456890124742451859083652520326951751807376569157713664820544e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216954766877616258710926867824013550545674638105201347588944401253932599270266618311717175151339e-01), SC_(9.7256000740559077410220522276429160130637044249538057026158403525469558061313605786991274543096761017e-01), SC_(9.9999999869612855429806302746065642015503564665064527981031860177098271540901463237587036463606680092e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216924674164987214564229358191571737660151380622161528609386682965259714658920801952391511537031e-01), SC_(9.7256000747757743634026061581104880572419547942274890354690736090249353688143307884567356460832098354e-01), SC_(9.9999999477189283641664150237176763926361652847210877536671498296430531055011451676576752568653623659e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216881525865221323861886608697572919921569090431911237261122393760906615080997639485024755678197e-01), SC_(9.7256000758079518591683893703755621266664690255169741604441861024375775748178339959357401164693046609e-01), SC_(9.9999998914514522217589561814400309629446661827894669080627155632631136342888809020140008215073969717e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216706696287422689245514244138579099817227760680680480350657970993773624803987614406769120141784e-01), SC_(9.7256000799901596375359341652996520090832029883850464492926092622383949104619972193705090646677146253e-01), SC_(9.9999996634652017519190814616799048467404032313414466788263591243226249186398656814876958092906603509e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216165492352002420038210011091252328929023939991618364015992695496191021702559962893328650051531e-01), SC_(9.7256000929366375737855513558145226030262023421984210682792820845491585348481825512137800629378047509e-01), SC_(9.9999989577090207574407754403417830508828848219437458044972685627820712767527002369890608833157960263e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265210563531226814102362879745065370255484466256378561264425645202067170219054352651900577734820880e-01), SC_(9.7256002269446357372657432680668624636458284836043991593489788433019682302875225491598422997351722380e-01), SC_(9.9999916524804284813111691615493196543784989762088851254262960206276846094055901863832455495668325326e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265201288496120311253334928881164011914757858387405067876377729984747598965673716725791013473191514e-01), SC_(9.7256004488184473551488530983286923715032823970391550258267081799568577654925222449470423045232470795e-01), SC_(9.9999795573871674778341007209445990928863768726852711971385857332191655743007607421221423684470158343e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3265031012884219076662433320097415202616145292098856525909999420657399592539398250665150804442153967e-01), SC_(9.7256045220693276385389663344893257946068650906164096654774922525652171402066247393108491316596896248e-01), SC_(9.9997575101459716064095060635819022524145364912389155027277388894226388925547515887840754081043137896e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3264672022918036776638897942775852201741243432018851141333484703268712144442471235674728241086414991e-01), SC_(9.7256131095505000982244892774552789258427126760107321763387956214764180046086166856372132878540419626e-01), SC_(9.9992893730049188788776649342859321437593124953698652324976374080526607580284662556565085380165984323e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3262613126374186123379718182803010864311757171811920379411084445474163298129977246337659170726722887e-01), SC_(9.7256623581803637555756933572902186271073094228886225543600238639746504648589789244192037819625242507e-01), SC_(9.9966045508716813321715893356740514022197650509591976099132141173614575514407728490094082616417097397e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3253776494893134979210038521798080214091821748534437252370968741870412451151143203662332419891264862e-01), SC_(9.7258736773235727367969624274686322574428678603636565510448726541236453109359236569444904512157563470e-01), SC_(9.9850826642172387447295046378704123003950151516740562749106551898484882921975043705744859716032544420e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3215442094185699270875453692573225507074318811250652553492682811264435748185693299952442702033848541e-01), SC_(9.7267894232226034727837430501960984379172517679278195249337410485240766001088551526683292136105487421e-01), SC_(9.9351213009850409801151415368115363877408815033359895020465910512230920888348790844638880791288730900e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3148065351683773639676247895547287168189992505716746144533408452331799675539774451525293317868172117e-01), SC_(9.7283950734302403602061176033190101015208700248369168680073487912025143952368911662292022222473998956e-01), SC_(9.8473957366550379249821580704735549506228193135233007003246360461067091741416056719062249791140424825e-01) }}, 
-      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2699965679635514462717659148437725522751696842456063730944331730647866964044251569110669250019206837e-01), SC_(9.7389483817008547465393319288810244764534129402040733501378434791816811684949516460224320501162080839e-01), SC_(9.2667946921833680473937848187103740444416763203227850860566682904788393286343391571670819071509088988e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047381441199883116292118198032760608433983609415262088990471836645433856378824814e-01), SC_(8.8239259668326359783681122325687575504836449885328377893146443832357258408448929799232614548731048249e-01), SC_(9.9999999999999999999999969846610269689989943958292610768116133891735646771995654691535023931319203332e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047378900561657557505693025639735386987606098548024136827329741985097281060296033e-01), SC_(8.8239259668326359783681123680419627430587766223045902296452622608141303769433189172013912386194873969e-01), SC_(9.9999999999999999999999952779351873384047564488271055052388097372309911717991978626525162393763320236e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047306722554245304965991385538462432521306522463029525594066398002792227995485124e-01), SC_(8.8239259668326359783681162167544280531045708210343983149303740518949909364964546608879599780014616740e-01), SC_(9.9999999999999999999999467908782485465541107839385903693790987082309399249345249965333724055587978597e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582047092198376981248230978412230413333332304159793305837969211438043434629363556103e-01), SC_(8.8239259668326359783681276557218469070735012658612182221865793380282113011926543284939031098298516836e-01), SC_(9.9999999999999999999998026798620169725423863676245305295741032667589822046702453211621432032711940119e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582046942758492376299678440965693968860323045514917936158457345034570262833066501138e-01), SC_(8.8239259668326359783681356242314707391913994523427827647387167157066144744401591022182379294266205327e-01), SC_(9.9999999999999999999997022905543379606084188044855987883708960911461154029146878553926329932592894504e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582041975555153917051374866104061049925312556093242379071693073032257277746960621825e-01), SC_(8.8239259668326359783684004879772550614361247733368536029361475940336322883325222749237066067422301876e-01), SC_(9.9999999999999999999963654698282846945212257363510064102823883170998815275727442150295271980064746183e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582026947157367430704292215525745782186031081649542386907216742391929744243935458133e-01), SC_(8.8239259668326359783692018398567012278646349742803430382091516832991435211201794891454177770084925413e-01), SC_(9.9999999999999999999862698353643097336058675615427348659478480200310362644145785404425412457986251577e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582014091638769864607003487813915477682794290634868246870965493731845752162209289986e-01), SC_(8.8239259668326359783698873283655746216402564721669172900208970419127279217371115953666916466155711235e-01), SC_(9.9999999999999999999776338770639137532061466094457353751541446347642675259445988963374037218600216528e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581809370241096312410526926540931817018304091289333528778018083208299706467218061846e-01), SC_(8.8239259668326359783808035869793881065450309956963436506447985983809096292439640090141207547378647138e-01), SC_(9.9999999999999999998401080790893144355959559189356906074740971074498474930246997820774740438716361545e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581435936462854526197145064354311411701605343865231444981580251469695194006030616202e-01), SC_(8.8239259668326359784007160130606186638259821653844553649259232644808639146043442554979097482429499072e-01), SC_(9.9999999999999999995892462789697954355216950791757112161167303162985711200901697106927981699634886031e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268580325774211806416923319700331272997058149074876088698767662149754615456455787575544e-01), SC_(8.8239259668326359784599126499215055919706873970638292530034419666847794643120506748593768073454036358e-01), SC_(9.9999999999999999988434720160364939757936069269548790328603562015778182776414978885406018718206065414e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268568361955604631421616464527749573591233038515636884953414303844860677377562099644960e-01), SC_(8.8239259668326359790978534778408737177311064709301229916481785033413850585000591265005855251897659087e-01), SC_(9.9999999999999999908065314740480976996005494678050848613080077061754968721159942384161261987979629682e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268544669528589376050559112001792993369270195022643697279577539999578403784562338974349e-01), SC_(8.8239259668326359803611931356710884892087591820631769813947971131250317926808734068735675765272922142e-01), SC_(9.9999999999999999748906576657632826962719151816028174824858404937796395034432230828047923855945756851e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268452870128290895817585121000400419273278884974612969771503400675877224521678072760892e-01), SC_(8.8239259668326359852561675039545185827164004574821635631930435395493416218678401545775502976604300001e-01), SC_(9.9999999999999999132225275967726908478936517803491539095793403506410092678466691205036346808369759909e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278267706563648146741832405179915462036054799613152499335912942441611505253222107037030256e-01), SC_(8.8239259668326360250511016681370639550904870679816948917026215380682545296675227922309142826549172423e-01), SC_(9.9999999999999994118758418971041017269667786034878537634913125522488731477369377037262385677040161289e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278262769627017721977740744292679785694472184664594937063495508786891329598008569995651522e-01), SC_(8.8239259668326362883009506344038063435469087322570505404241505489120336629055800113702694519108730443e-01), SC_(9.9999999999999960953873977733709213223121197236952498394095086941172182720061709569069411855618949479e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278246150427384005392990089801962619116394285757877020591162461333040867099790813419838386e-01), SC_(8.8239259668326371744783762376384311102697305548040112678989616473721106962768070924195153971806619047e-01), SC_(9.9999999999999849310991636211256789328422158291082836331959926685363536044288508022156787224511675715e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278175248887947758358020971321166667268003901003809749426242139963256446983571670764567844e-01), SC_(8.8239259668326409551263661353588504760504333592097722425050240029542661437380295576531633519567866429e-01), SC_(9.9999999999999373015357696374855280567654057403781045531540281825924122240044108848667663456979163127e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367277906964096785790765661318446088894885281639844828805475238847076489187531218430940695854e-01), SC_(8.8239259668326552607446149273102736026207114652470490717272869461334065611008910769549835007559875263e-01), SC_(9.9999999999997570757244559000637320499492391719531863055405229654963691922944237689221978055752834683e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367276817975691537395895916394159345134358160142467702256356533439279625560300793772924028685e-01), SC_(8.8239259668327133283388880552473578881276679357917618113294850391285259562637832228856384325624470211e-01), SC_(9.9999999999990255254267401567469157649152628207859403414090032782979105091498530044164135035961991536e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367276260318291809647050664182176527038957520091373539112534082677892259835217566762998250009e-01), SC_(8.8239259668327430640307234623696483818422389769904504697308746019868031041686838381157033446978880719e-01), SC_(9.9999999999986509076302346331527800386431974695369381115170986865500598598553708770151528220870726149e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367260413802683286753253703361220970214493325613906727903996596616009517880334646658234542428e-01), SC_(8.8239259668335880400052733310292311353835802845761310489698111979490110741639510190194726126080182117e-01), SC_(9.9999999999880056857387062261336613384934020388670650886430628888631296085426310846525494578331289428e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367185156134499322674589025665870281787454864636430791560123028610138243179985033512900342818e-01), SC_(8.8239259668376009677104538229375251592500647434867902391601733509309575500684589920292532748234622040e-01), SC_(9.9999999999374498035089251738607016504230070086290632992352856281097858281124629375896634237628606657e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387366901832628179664476656371978346462574294704552909276002321776464817691255121017988198936426e-01), SC_(8.8239259668527084879867163200381695729211418842901347702506482583706083449665021939670332926541978534e-01), SC_(9.9999999997471214268260283354286013090839590040663791449823941481395882348301307208500574548907315948e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365808700543497545530035685021883946083028529089648233928254284042205153468619366438887138522e-01), SC_(8.8239259669109970336431630202661063602659220041222261828894572132457606930820199105613972787187084068e-01), SC_(9.9999999990127875274669753045780315770416499011190240324075921621256171238505463958743787053831331236e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365387965074489659054814688987176497315181073892990299695162100157199511549439249979062615334e-01), SC_(8.8239259669334317045650924224008360381691429817117862848123917845816732102224021042830584070231930388e-01), SC_(9.9999999987301498463653206044465444664659308070500080402124802597664293440100901837848699771797923256e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387353734905732932409287527503916147214694607343566251564204904116038230419794857684340443293851e-01), SC_(8.8239259675548020685492414128088007590339346013556637019670240962732950505791705302714412700728046115e-01), SC_(9.9999999909019682158460504774425174910061388367830209518796023119778717942072221569606519187662817270e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387287892163956587446519204091059265812086669233784152202840755886046538069436103824542268253005e-01), SC_(8.8239259710657022691606032981655991805870739616547088821143357883709718366368823922558145225021059905e-01), SC_(9.9999999466707559370988409890777240846016131588760833726110151285526804626395856415546201370889834640e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387048965398376496691282814599885832394579082017452757329168358111648474306797507561029298634957e-01), SC_(8.8239259838058768591973642346663834037482105195967445955277280515465706505875167956715921831446124386e-01), SC_(9.9999997861668008660499646396203107180426916589509850656611380996051963046598526029159108071834687187e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051386706381337506918899376637874526722226971038376708471521806270370978214047726519200024609626802e-01), SC_(8.8239260020733183574561388605645450595879373193125456282691813345137316812878751051909206350326595602e-01), SC_(9.9999995560289325298499180544974804344623446964945923934982042222039132590657417423770657414087860663e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051385318288946758464303509192295452931003481213287046829000359794392894256972946284486192469547507e-01), SC_(8.8239260760898849159495874131347573380609909468671365858222286562249260109558365650549942900959748220e-01), SC_(9.9999986235494129590612229995403843014351318693690313542470335326534167850541592658117226072273572761e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051381021298310834752628577029455763306767533755810806195003067289577081776560143966134559043062759e-01), SC_(8.8239263052161814414410845298675138589758602116363374543135360220521171849829656805455039810455829298e-01), SC_(9.9999957369579643551267360484013536516060679735595809837082125828838358685041682806015506057169724569e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051336543475265270592127942497500546998683495773620399864389976157381538024512085967188841678405488e-01), SC_(8.8239286768834600982925395095165060544867056244750955462908677716676521521663053033483942069189086508e-01), SC_(9.9999658580784454771444666415728937228237247571865685982821238680986230603680782398707394032690295689e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051262902603170241319249225911144592025231407420185507150017108805659018436767735549570503779097858e-01), SC_(8.8239326035901468093199007532819266930047778151047815846191736935926626472310845428618633805471041952e-01), SC_(9.9999163883649806172979936982656266768025932051208547439663970335257100283299035939546478893111301616e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7049910970276607529203653745488566463287165029784248824721575643559765627228294049780280138132633583e-01), SC_(8.8240046904390553705810186729305195460074695720074629082581530995854676536500188641144855274841814679e-01), SC_(9.9990082089523978623025098625908691975513667970296544627957804553321787598630968974163339655039564517e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7047060724674389603484765954939237338225792488557764737214130917164939022402993383204540712251300029e-01), SC_(8.8241566606496739477241859410991296577297232107732461593787871782850235007492236546690849382927783362e-01), SC_(9.9970935657001518433926155923531887763234884883293888734785775476669449665473769470563224338522995803e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7030714294117295949566692012015064206500601174395342309823425612324471431204341085857910254324918465e-01), SC_(8.8250279959811521591574799505702484524533710111822141030634263289739288560573090679774604281898437724e-01), SC_(9.9861141881860161280136841791176756077174364494790261743116196204939699608262355042160177527903561087e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6960565078773129378065351613604165616104623078742560387337932523263170949626259176518610105546756347e-01), SC_(8.8287628394256426922765264917321163082607172804071263861233318990054891995488277454860357083717864069e-01), SC_(9.9390220244227977098135026260125720202209497321600683853602123888494161670980666255028747391518814627e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6656410765595645395988059640243216174324986864012803900877592653146106358473274802112219289882455144e-01), SC_(8.8448738456079806103253025973984789189640894819712624630718371775328928356319216177706529585439913985e-01), SC_(9.7353048950997821397909951203106407460287179465020831438017365263095023156880420885181813783373896914e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6122490611777375702622699502341994977352892150949310727277904474411130481478278966751836991597612491e-01), SC_(8.8728326140903322236315939838881891037906599454601969240867727827265976227440521704632184613923993250e-01), SC_(9.3795266489382511959159547530186667451624997604630860555382919913246428424846744137026312538976617168e-01) }}, 
-      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.2597083127750212082281753972563686831975436106004318942382650377760703425485319916847376865429837003e-01), SC_(9.0473689595415186698574440547704567397044650589123527073704981066915313018615475960883500570660960929e-01), SC_(7.0891168500646815511002559463276252978300479674519277853261130369655790384240672552166978491540352927e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707342340965533586718217745202134776937604214119786382710896531138953190521258348e-01), SC_(7.3043936230131413644283241868934594432073213337388168407375071889647415062191960169679322378186097046e-01), SC_(9.9999999999999999999999936466302016529506144703496904217398962208792444824888948483995552889113690755e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707335218656563468106934650069414315835430181161050346493542829931475780983313299e-01), SC_(7.3043936230131413644283248528456799412940214598872276228888701459176258274220236349051462931651520009e-01), SC_(9.9999999999999999999999900505302273048777596381973894901665224482302012225992690759543655365325210434e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707132878132648651884146054945515512979185060407462965948546217487557319060675520e-01), SC_(7.3043936230131413644283437721486423869172582969061435337923242015794815029720016272938439822234519549e-01), SC_(9.9999999999999999999998878874878891502397903903344733870962105064384275514593395161304094946705390318e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706531490868352469262264985068414818579301374803637023087482083871350016156835819e-01), SC_(7.3043936230131413644284000032368635769214620235544460123116050451010261439954503832379225352127940358e-01), SC_(9.9999999999999999999995842431592336434016248688052216880748688913115228156623177522708924186844041634e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706112557932561809338218883070064315812245018081610415856291449502912243602564499e-01), SC_(7.3043936230131413644284391744269930787324630746689561048860506995747628846117773767875629853947869855e-01), SC_(9.9999999999999999999993727212039280079996932274110752834692931582241556016415600775412865202946183554e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865692187727337631116195511628005974500503821400315633328586800497327169471875317189e-01), SC_(7.3043936230131413644297411780179155540387896780887710554599698687675081766292344093145442674338873295e-01), SC_(9.9999999999999999999923419839591216231238056869512254287422465704458630418246706979047469722477893696e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865650057804515714680931613194761467163155746196707808183561343539336977724987691825e-01), SC_(7.3043936230131413644336804224076743193232862646869509485903608484215897666097861605404057249358768243e-01), SC_(9.9999999999999999999710703127897287960414804632915966784340086675595912735336250498259360162202869922e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865614019231805177044574541021775938143177489872140052738869390338100869922449468938e-01), SC_(7.3043936230131413644370501115942646908620388174368116851372144389134943124088318728758060475490108953e-01), SC_(9.9999999999999999999528742037829964907059037586148126124138768889106995619853722785686067900307745115e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865040112631346597787098928218168185576853536975866129946283289531770543188613423980e-01), SC_(7.3043936230131413644907116947321742851058804357577838717112293883737007035734944475579456197941792052e-01), SC_(9.9999999999999999996631050404616646624912638821681343447771543858919410746126111380822116647955212411e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338863993245461609441261164222777860795750477501582029622494136711070193837302013605448e-01), SC_(7.3043936230131413645885961756186299333621315653730324634376507302111750399704532792628560353992821776e-01), SC_(9.9999999999999999991345350194148335748358370802434208714420842033011455591077862630545839250625325284e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338860881067395726812302521360568192124615732246698883852373582225344125111004317496265e-01), SC_(7.3043936230131413648795919611504477328645530949268681843690780760260979956434776717667635841853183792e-01), SC_(9.9999999999999999975631761370858665831646230014954494642034776502529300644687941275815403880380320237e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338827342245643954821619737705221675962062607360847030282187031620164120570026993310474e-01), SC_(7.3043936230131413680155487010488191054829631145698211203433286821422197567813488434238229724854838576e-01), SC_(9.9999999999999999806292075958133185867118045635520732216577231307539811972788912029010677795553082661e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338760923979651944007105842074517849797555727134324650542864830247771714680301602958723e-01), SC_(7.3043936230131413742258088715333287253379082196109193340529006124051846910947818533769591187413299037e-01), SC_(9.9999999999999999470941944937159044436885183142075812805428428954823689701410911511563241395913852283e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338503577740577085837720186539138441310702411517755711614552949155324442835111119823114e-01), SC_(7.3043936230131413982882723321544708512061554672134631422227811796693060750147940253380461520831251195e-01), SC_(9.9999999999999998171584099583451180888156378549363048179692622576995337541929168446558459609580280417e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246336411416296844071139459726346964431811582407064673998270652257003485209995740900381608e-01), SC_(7.3043936230131415939101647465298890149779481859661832079965939313197965897343998360149596718858270684e-01), SC_(9.9999999999999987608125331218581246233334739521797776778148786650008141602961709511294295383859689060e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246322571434006548546280616289084175122338731622850751389815579228992898367418880658671524e-01), SC_(7.3043936230131428879802446244331163645766956345010446794602070732943714958780568583929109023330358868e-01), SC_(9.9999999999999917729157474140808935400031106232916259083590979885755607451173721192425349030980461878e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246275981930063546970047914027858440154469545821160411726540077066703888096102957669130355e-01), SC_(7.3043936230131472442056952355056990724130722806197595092203230322442603387510837674582756099547583813e-01), SC_(9.9999999999999682495731576405316295803944572999245278020523367678634519755245697269663744533011316620e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246077219798075654125271533343373907895944328196534402886641854539925509351977682497530751e-01), SC_(7.3043936230131658289208070914409808859931710097618439629954019893363191508504396539880486989049034806e-01), SC_(9.9999999999998678932841028110682117839450268418758887191448107210647439681523447247905103516759529039e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307245325122488267199160498560584680871014101180835990075472953971628140390492575347793046795e-01), SC_(7.3043936230132361517438689542262511166682751143071225391039298162680733172235610903593934085327010571e-01), SC_(9.9999999999994881544763851821159759507941093966838018085179951323490036288033737958639651564360662251e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307242272302213019200164488231104117625066924353445930254446744681817422434794134059936145271e-01), SC_(7.3043936230135215974398661873200598195577172019606025749298098618062126265019041030486703734018239543e-01), SC_(9.9999999999979467657273759703998978764310172998014428340962738434668758827074791353522694693720590222e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307240708990970836908387340219460324818207999573083159288881728789827065911468290893654500418e-01), SC_(7.3043936230136677706257569762010839639964941906125136746574600326366391631692157892718684559840117878e-01), SC_(9.9999999999971574397459427629755935681621290087635171656263686185293611559923923910484486164202434917e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307196285594074606555385175090810990995357626976035930329129735221816213248817938748040705489e-01), SC_(7.3043936230178214601005056599190052468262080292930282622361058093163098104747089858369867497517750013e-01), SC_(9.9999999999747277786473924138367624884484354954195004167802357149201157581872322341052720652599043742e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755306985311690043214419322617098661903112736858552128005121018829877313869256980737179596189516e-01), SC_(7.3043936230375480039005166751407140735205717446239281998218379867284584854422475097825463623675782556e-01), SC_(9.9999999998682056867167040948018065189598632367755490102376248986993928718336552992523532770882968269e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755306191055534162230088894578415562876678165890136791055931290639555789136469122825242485678988e-01), SC_(7.3043936231118127757410528172078145128471595414131161184994691768700047269187002971671321446826788181e-01), SC_(9.9999999994671806042966450061438167098862660453274597822540475445899914855134541794546977323839232242e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755303126619057495007730766822039604008897290771249287886202979660998369701262434828758543536824e-01), SC_(7.3043936233983446131871575565066895257296546975026404482378706946155416175676547808820500965516556819e-01), SC_(9.9999999979199267599370468849321696681308752446667083191888867809877475106106193237279971292738666505e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755301947148491820114420678503454178465287968309794479592616744039382590160549602031538101399341e-01), SC_(7.3043936235086278156454096221307768344503737714731469611044705856468335250814463515355833852934954805e-01), SC_(9.9999999973244044246267402711680413099333111841660756441722912606304408422918709671145853213055075399e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755269279495042719200162842131093832857513938510367931028612807809535799047372635699549309751761e-01), SC_(7.3043936265631283198004787167301892169580298817659484888593301503517828648627663051352218041719142637e-01), SC_(9.9999999808302944123522057260511289041177926818523921919279414017771156404415170118393398558664923180e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297755084698964787382618692735981368912813319944705400517582040581084623737654054009153127547314753e-01), SC_(7.3043936438218310888847959947016765771757390143599331603946448140424283556306166522722700906385443226e-01), SC_(9.9999998876343881853133948491185639791400998708538213948255514616825086338765829064460705503568556637e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297754414902597804097566640966766594050618010094044067590317626476306172170321152205576622800808663e-01), SC_(7.3043937064493263185732046057295922833821117166892422673696006693298038204595679876373934466486290870e-01), SC_(9.9999995494498627273545094326827711349145469219063880479316475565970656073213204479290399411641603961e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297753454518103838887208773315055234455024475014600650381287343933891963843124016724927319496815742e-01), SC_(7.3043937962474753291449102749952539224910104468433562867573017673235572142638154867749995810941294457e-01), SC_(9.9999990645455147316606311012229540739033610685670281649860400667530060385144296305524137477701076581e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297749563203280812885280820483080846676861330721717050681286763115212340623009077997511916279586407e-01), SC_(7.3043941600942963248654050943016465483630963797101587740728269689302337557377639534584936888815177898e-01), SC_(9.9999970997955374862800370412747175905977884271085030485848898451083833768963162957487873424667908393e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297737517215178208394193168296902805955943332059641647871227744549292753822619247307862734294512687e-01), SC_(7.3043952864214422285446823509900943294225414059415917006430188994106789554581538458593984693659971567e-01), SC_(9.9999910176990555029360034456256604780145929913368306223490409793976365692405796943605639319793121867e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297612830040754822235792443268641742853637213417867331125748796629641376600271445843782080416141100e-01), SC_(7.3044069449325264691009844994267796932968841392235756183588912669094133037884183513946239786197957560e-01), SC_(9.9999280624073389474421169532342806297751801185630050122729538130873809685315825619047599643079769976e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297406388182243074566215500457748116477235816761727099148314708657419500310600621214860677180395779e-01), SC_(7.3044262475895280510394875108016377425076237343533136661085855857546046666913103296709043411975566561e-01), SC_(9.9998238289351112019556027055011999109931764139494508408187008986667107006250518695577851722680613026e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8293616374769314932326647773859187666421243772825641876950993878561058452747703935117253733802550652e-01), SC_(7.3047806007133715243646787644154156817404916707765438762280945547482731156135552587844171309469242998e-01), SC_(9.9979102870401142290803206324377099622650295277799624209948206753527252814919901040219874336796101127e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8285625605696772454997090274650503387180222940800198512619718030696422906370937367721654523654407671e-01), SC_(7.3055275891879357805018936645811152649342163620058549466146381368810785769710007505371603596647167626e-01), SC_(9.9938761578974577875647511878076372307983311316721758721733344616839254396926187289530451142537237671e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8239787911432095324311750991801903499286911528230106698097674411084700167182629170699170327366639383e-01), SC_(7.3098093995690243780388459892723167174338671680306048062563539509518761452754744434311766552025067534e-01), SC_(9.9707438222428227648058746204329533864955354824960381250994886291044921684319938121164844544980590542e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8042889743765273444003542454582889616483381919692648366213655709394554991719852685664907702297430454e-01), SC_(7.3281410707749087114279639256275957059345299411906761449090136807843044019248981723085897030322354573e-01), SC_(9.8715470607043151184443791005302416665464075493283076763267975613371142811673309925251799891834138763e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7185692611503996186617609538342425699105734963733744309566945726302705043261286852441942564207287558e-01), SC_(7.4068095076844640941766042004249855715429500655777791454794069579124632137032106732830467810154032569e-01), SC_(9.4428650097385968656958460588682029261083343529168586821925726627120905685399310930905995246457260682e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5667995905666129098692950647934290658273855362628017312717162571600886467718877970917700191822590604e-01), SC_(7.5416936517823478250184160205759978811645182275710277240769550212298806053152663178026801128000065057e-01), SC_(8.6962516356601579316416867204312945728616227887058957587434430167579412064062432265794170619096233727e-01) }}, 
-      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5344647700234853016339001600876193757116457607348930565684083433751018336465945900940222793429921060e-01), SC_(8.3288474418354482158469750131566068073259609865278321257684769615582215416360872049763287049329126335e-01), SC_(4.0034640335377408017926226850022873956331883174414451073929599448368626956854408016799842701273567931e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330837514488488441547770471695289736437922515542171467129008679945940159825957100e-01), SC_(-8.4842294485365166522345274492522109929779701429900364897284359575932820462545768947961965255638439592e-02), SC_(9.9999999999999999999999864775986125157683415636252520314986667472794931396109906400368840427385197564e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330843205896453848072629756615218892399690546013633964889946402799401084842633021e-01), SC_(-8.4842294485365166522344606089219772208423230592070442750441095612133643429016148514491951540124677315e-02), SC_(9.9999999999999999999999788237221932165375651964488872648881404614130467739765594227820343378603532970e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384331004895381474060034540890066234734857506069056592947714171217203968745449432276e-01), SC_(-8.4842294485365166522325617152493097804674240498833972582632448401258837928645892244738562123707292134e-02), SC_(9.9999999999999999999997613816860280159024299448992201460214642212816798972143186838027912746312656231e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331485461484498980084333194189500398761332981581665151469287358129024967230862219e-01), SC_(-8.4842294485365166522269179101978038177383774004629837096087237919077481288293766577372469430998228532e-02), SC_(9.9999999999999999999991151103967066862617035954628703863875447951972376051738424732228532618790132634e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331820229079914093745579054143137700138862399950873750615589387502091425501242036e-01), SC_(-8.4842294485365166522229863739654483934304302545430321768866840560582359838821644569937180132355924131e-02), SC_(9.9999999999999999999986649107589251015091340353724280951995958994005094291050805937337908495141463128e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384342947504251129420140979303067149470497256202933826373292083411249281168959356486e-01), SC_(-8.4842294485365166520923068037138083312629901905246460486842801237127245782561718384627785208951905881e-02), SC_(9.9999999999999999999837008123211257090267208675664841044343815749541512763523341425226486650754148733e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384376613353252710179648007124357643202423541818910182837068547105567652387687414290e-01), SC_(-8.4842294485365166516969324994039895528373024818442421608697844524896765263513900991442374993445660885e-02), SC_(9.9999999999999999999384265586786032796108247223000942939578132228705167546799855219661054628969169731e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384405411629295938379871096571951606227589620957226559975779984998142624449704518716e-01), SC_(-8.4842294485365166513587233440258244887801544149202752175655552037801597695719695580186903857009388787e-02), SC_(9.9999999999999999998996982778624185856828627188147753064163045209011786480486596399837187222976203855e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384864018046253295123366531321280654764992973629236633971340543499567767826711429087e-01), SC_(-8.4842294485365166459728145244377673594892527149933394242650385248146875328260621607358033052042364779e-02), SC_(9.9999999999999999992829586482620823054002701474013125399391371913058626472483332846728857921665797938e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392385700565319554949317671563639609076651630845357728147687684559855771047557075305439e-01), SC_(-8.4842294485365166361483393956986337824392500463638478647982493282160829707630345309482541950969135090e-02), SC_(9.9999999999999999981579594410939734442442277082555409893566916609328387693510499355779173364112634081e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392388187494082157182942318205245312495135101112071350580399185692315980399296394374624e-01), SC_(-8.4842294485365166069416578907774941570466196515282748446774378575879582383083697138208072742660149228e-02), SC_(9.9999999999999999948135066223442903850088108602179111875339521803849547558149550399237088271541777499e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392414988229359049537613055280123374018742798807447555101508526357614351188811987695539e-01), SC_(-8.4842294485365162921917739773972179472558810834447100120810036583401463089726782446655405302908145962e-02), SC_(9.9999999999999999587715435435236904585317096941142380990419684706107557763821121747972577398325722789e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392468062794040441670620543891806999755338751939424992569122700438434854794391966968176e-01), SC_(-8.4842294485365156688800289961080533761648222791341579674658715133426521059651050734084635499987839930e-02), SC_(9.9999999999999998873962069750330806632308636752090210201932688470646854317990417102180074104808233431e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392673707121053352422625356658217303075116649624713930772691991989043739141933452360793e-01), SC_(-8.4842294485365132537773317739828555475213130005169271016524515948944002612718272119860347367172180994e-02), SC_(9.9999999999999996108431510609764651236371494824054117662546816297658586763352566792845768236493829823e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989394345544773103454087558254312545678397195804342554904076873425142388506643460318002065e-01), SC_(-8.4842294485364936195881400136941483329506206563433540673929711896384660751069875919692598075783059576e-02), SC_(9.9999999999999973625350241968193877721855808037349566015638459946943206969335817353968027492126502282e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989405405018011142524532736501430629105088193275242338258777437455697418975131684191221919e-01), SC_(-8.4842294485363637362889748125521896587673154302812261260150894089801952279281901044542974306036982431e-02), SC_(9.9999999999999824896174718081990331034461280315280962795240206768660204276304322993495136227955875483e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989442634500045409108731549010046464738105516502928086111610280466324094451263332286349668e-01), SC_(-8.4842294485359265104059019529370046157498710478206515609612241056089073719873849031215963836157014509e-02), SC_(9.9999999999999324229456786787708285791330553826966224546894562447049868987754673200814836010122411685e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989601464506713603381888542259911240503341675783382339161277310613605184904978207815355032e-01), SC_(-8.4842294485340611986655972919139731689757639273427541000107716774717614400759544871959901034018042843e-02), SC_(9.9999999999997188263716667439324205731591559804198846266833701690218952604787767494000497709598522931e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232990202462390652698782609254008348156336889962480221504612347767144033019437727795000288797e-01), SC_(-8.4842294485270030335724459320249478221757594901193169180860648559415124811781045436362107593672631223e-02), SC_(9.9999999999989105969212577782282360468512833476252007017681875725911844408283469933768767175294955914e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232992641958585545262463099799848333149274561871563771543583526269224291176910216375332908961e-01), SC_(-8.4842294484983534037686783527835454992921912092660968995212001703740264338631718205138843401870012274e-02), SC_(9.9999999999956299320111678065381414005117728640827006034551068145838423608076432341954064670386808729e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439232993891194204703088677522512244399512487298590549937155560273073731965241606747269890480607e-01), SC_(-8.4842294484836822851575585886567413907326892374168197022264779245842189375666044735899310645141599057e-02), SC_(9.9999999999939499443691302955871808429687868700747141390968336493895645754611108621555597704991416291e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233029389748956932327129091158075264859718512367948708207416066779749862612144734336172739459e-01), SC_(-8.4842294480667845443953102163404296318391883798145226147266545577967646060269205478578768927922719434e-02), SC_(9.9999999999462110451726763223295498660227375746905159152874896311796553700194885004383959875991323374e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233197978132686693916203190106576896483533805609341298516578495517691112332138923484292414188e-01), SC_(-8.4842294460868696775433694073450150907679394654211248232058407564229451823414329968769544117088087361e-02), SC_(9.9999999997194912839320992947154918460071662296190735712959073259087663139642400252423085776091530486e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439233832664977629705536669831435426827137573865519655076721199119234036829353543026053815720129e-01), SC_(-8.4842294386330588454991996610694144597747353486819290842374731164755639767707663806305724394100907510e-02), SC_(9.9999999988659564978929333754573013725483609109446164465889782429126367311703263380098309270395970454e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439236281443624753158687038454096577564270991214083469840809539610364509563625849219075623699280e-01), SC_(-8.4842294098744151302953238350800256832596089936119182803734993418583767146069333200039628065940693344e-02), SC_(9.9999999955728084199715672255718504172741717470542761906819535951864276950458540373205623386616537109e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439237223953724581982941629132748498983887981035908604585745857826395065250770878869942510011341e-01), SC_(-8.4842293988055044082583610914447143938044232971226932593724715633534115772196868151866529219226744951e-02), SC_(9.9999999943053090748253932656368900765792555269780716890189615989575800344105114676634210224581246448e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439263328541366719031725241577314079198743209947847909476415592779981710088614620793535022214474e-01), SC_(-8.4842290922312241463028290901886236468697679576893295365022598381737118235652753487965129582714048961e-02), SC_(9.9999999591995330997524068647525151887288634403876011421441510310561160493295521892857438617062912841e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439410826067431307822604787492127597668642195114647761391647693455985378034591691491702705577906e-01), SC_(-8.4842273600087509888806940837110422629864742105524848164093163940289071489404486929406333024041952399e-02), SC_(9.9999997608429891075272698981098375011760545789757386788033103243299232149774232751941797398008621709e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439946057283654855935236752624035880191284049054750658244297828725656065644035418378639820004094e-01), SC_(-8.4842210742085271589035996870541465107472441820952998743617829037111050036348887366217833042583183538e-02), SC_(9.9999990410568885432730450661406780382747893720931957290008095471902273911676718477882188550504429360e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639440713495471434923143724675451317717484796503726041028796498492176802332554253832509916871965935e-01), SC_(-8.4842120613419993829653470484176332143015609165075405322937128639532532687627013454703366335136057687e-02), SC_(9.9999980089947286502621224734144392936772145074199619421807467791812848947570762271107897628498946539e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639443823016524654104629623362614491579693467989253808727772715845343535280963682357379812867245026e-01), SC_(-8.4841755427344930663007460100028833354954911466256337396719760700291713295727386906732582556927571057e-02), SC_(9.9999938272528249391312307608807398374816383372852435374472406644589615977465186408873728224171642189e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639453448794504753671533455904797532119598152365059838083231543209853813817276459987896643847885629e-01), SC_(-8.4840624953799622786068044598030741055063642230082296390150800205369862431346329264619378174286838014e-02), SC_(9.9999808822023431586330507223399599331299259546946802809286583619824066393501989056548364182611503082e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639553077217003511353530043413808033920247930882092573188708783469515876938649937674371540560702420e-01), SC_(-8.4828923470981032069634272050225777540758810269842969047296062581637761984301166734820582381456553004e-02), SC_(9.9998468876732348097939012173864087757227234405891503826150435694363062945422284532826470182539791518e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639718000461594989260420944042571499940208837940453162707360749418854616064045702840166901838974039e-01), SC_(-8.4809549455523940355185466702194582862099119856342307034787941990006897379697771484768623427437519652e-02), SC_(9.9996250309238530117640656410289279207641184807525627009919430951232501378233250614276839898342947194e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9642739273361037624425236003709998424423669985681772457419514437854858892669295864838396904074334791e-01), SC_(-8.4453839522542653735176696295242418341771308961936320935099661751459635173562095780038126996050284763e-02), SC_(9.9955509327307226870482882280431162855249849172060889261100838598526189994716425561466757382237089590e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9649068766424200577985721184356752955601723188930074293915835068113130632428255591007970917819025182e-01), SC_(-8.3703700028410244770061826214701529976799484885620218724844567694731485856500558608813841851268272143e-02), SC_(9.9869544539219827767678663556107790796001205357457841120474538750514167458555525624218345986227679244e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9684313604934398930539235390129770939609825850290918420113575774717084081891501166979587762444196098e-01), SC_(-7.9396234868594807401272204725688142828934281134460946403103848657930854463427457876250364818746217174e-02), SC_(9.9374654270592187744997687020550454797638290050151265651320047733411371840069209832488090292039717367e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9814934866490320978806688580871390672680066453416779059422743215014552518552147816785137038565167474e-01), SC_(-6.0810178094045119247364122651955570809342076623943187762098707626057061856818089052462136539473338148e-02), SC_(9.7214764923305873458032862854350162073206678556449933567459172269681798829001261625830288160524321418e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9976967292952005755481095245256024937692734652402590999991494952154282866789560889911025306718779168e-01), SC_(2.1461619006973565646536174052546379410807514047370718515791347175325100002601713407336650423975813432e-02), SC_(8.7185717081396898541065289390703478456116878515433892820948672390341209634334005744800539221410270970e-01) }}, 
-      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8539034324839560936682949899637621959818856082648192169501428326661400191997487509531927187367953439e-01), SC_(1.7031110190709553832350904690514019306839852576492774590778059270526592192267334810770243087477878657e-01), SC_(6.7167349511579774208520897966660216379314520347464078477957664271219777907511857160535742769433089892e-01) }}, 
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914367592725655712600281923768045401283620998764707764693e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151635920379696565170086974190992e-01), SC_(9.9999999999999999999999999999999999999999999999628966995620346223342181461431515637620350243665215080e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914356038800613310054830865914687618301634103078917338168e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696151826615763590211178195021758793e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742231100976423667721244640328945e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913182524024344909690304914027798723391089616386590188266692256822553895004737691e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696157244157188296862020758148130289e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911613561919090434443527881778962629e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304913052218556582079673621348947108779104417637686162896722e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696173345926391915144123663683144195e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975214334983463922773663246301371558079e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304912372618758507282714946015960583626600059283156291032012e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696184562594659391558357034445701976e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855251530901083881607676209352596350232e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913182524024344909690304889783532888043627371778016267672955616082803704829236507e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973696557391255574683748524224459833699e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495454636367587944076648284400103707184302e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304821439689287767962044790479566381944530155678406625631702e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973697685393682827041343608589118700995e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161708648652005740665368880880910156584491e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690304762977332560523723670737117904598123506030905571007525820e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973698650304007112032323166148527367075e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219094542687145216261006406307420236809325e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690303831976744007277642905699914309078508034857277902993981434e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973714016295563039085806793646480974079e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135087765023210979692154823009643251966522036e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913182524024344909690302133731854710685114641012066105734375850645869948919458138e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973742045511601859311127502555051080985e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189602800079536313829981986427076949318817789e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690297085106157246959147019549187034633366860135865373130072792e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133973825372139737312017993425357327472681e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814533399831245189911999724717703220387897201e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690242677885948711088664385488861032724509329344622403207481410e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133974723353190001720047690056131101093059e-01), SC_(9.9999999999999999999999999999999999999998868757284550027385876551628249984105649518984138605236580531e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909690134933098417362621376030351507143097515536131758800073666674e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133976501660868597958778702500430601729980e-01), SC_(9.9999999999999999999999999999999999999996910332533889451002177040231472679603830330500099612602677035e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913182524024344909689717461858586327957602950267806604551468156898254148882224748e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244133983391946035930262518846860865434979203e-01), SC_(9.9999999999999999999999999999999999999989322160265823321349052149682027615133455037665915804501555188e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909686323523656956557466573268843129097061735969718419269903756412e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134039408264810361040874003831061763988570e-01), SC_(9.9999999999999999999999999999999999999927632191511183545177421364285740672490570631107123629541620207e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913182524024344909663872080081406338583759571333756176566943414887198590991250826e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244134409965165248396214212813572057652287157e-01), SC_(9.9999999999999999999999999999999999999519543189770621643635884806523323694404582563651057704462697028e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909588293831710191198186747356949388380517396812042654193369934302e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244135657370097707716573801601901386768273769e-01), SC_(9.9999999999999999999999999999999999998145794021824142620974495770659414222168637044587970657748003597e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344909265858679866731016390766452234122292419645132917080994605064614e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244140979102308704385651739160793286510212057e-01), SC_(9.9999999999999999999999999999999999992285046636067702713907942013032905297195860994461375719475855459e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344908045794234673931872034147213497000375265822385091582975735928436e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244161116039055063020239008290949554874460617e-01), SC_(9.9999999999999999999999999999999999970108526902606423004774330258537078837146430522090471722713952519e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913182524024344903093459707187946270419675021577786501184313307591933565375527000e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244242853399339366916813650688688000362016475e-01), SC_(9.9999999999999999999999999999999999880092343898322941123574529398516994582299038041465074714265274086e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344900557430873575286480834184767300136835270193965664311004583807788e-12), SC_(9.9999999999999999999999863795557271494668646082344582907244284710083558477870086857644172480108004954e-01), SC_(9.9999999999999999999999999999999999833996177671340856797365910449015966708782329210939364313955500541e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344828493076459684986213773022347093484446159289129769394585309247486e-12), SC_(9.9999999999999999999999863795557271494668646082344582907245474118849806364601873345118093854029707223e-01), SC_(9.9999999999999999999999999999999998524117356076599440004095602362538092572757468874215804799068642818e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913182524024344486247790091707702262795314936221015531815002316170628477073465482e-12), SC_(9.9999999999999999999999863795557271494668646082344582907251122813646614652970895342707489706828991315e-01), SC_(9.9999999999999999999999999999999992303290762261561334779801430374930423054200867021151405157838736656e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024343197792581537814943695196301355019723927496347050918189746703855313e-12), SC_(9.9999999999999999999999863795557271494668646082344582907272388527222151271310577616873634865441592576e-01), SC_(9.9999999999999999999999999999999968883665290214396116379872831911234710973570091992907537181511730001e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024338226614063923213889688236305211576366686595773701290696153140447922e-12), SC_(9.9999999999999999999999863795557271494668646082344582907354436904058707022213171582426154214436188544e-01), SC_(9.9999999999999999999999999999999878524964216011785539130673086897560712513367984413617815284173143395e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024336313257796690717232582958808272013242449790984161961450928911993045e-12), SC_(9.9999999999999999999999863795557271494668646082344582907386016493381483439646119915145634254466691917e-01), SC_(9.9999999999999999999999999999999843746815254611571572970309361929540121712190245822855953446615016498e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913182524024283319260934630243189760434925456680697497307076585496917868114187467e-12), SC_(9.9999999999999999999999863795557271494668646082344582908260672555159766629352771353376223276775491667e-01), SC_(9.9999999999999999999999999999998880500634450812967602838998059802892239606075824273672160120376317752e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524023983889733496652467990049201795134733014294157024278163295335443966090e-12), SC_(9.9999999999999999999999863795557271494668646082344582913202701214193262835769764373707653151138993528e-01), SC_(9.9999999999999999999999999999993437915326623098964989354923292185637094772281066082197629864438805784e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524022897335215239222598815631537173159407561507879187519021188408054921633e-12), SC_(9.9999999999999999999999863795557271494668646082344582931136081448187790138596716838732538064810648220e-01), SC_(9.9999999999999999999999999999973688140787615310579357942740356815158976333437729811693880225910483396e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913182524021339383937035862678498638922734418890993093758754474568358080405367946e-12), SC_(9.9999999999999999999999863795557271494668646082344582956849777529325589257928675869855869325812371711e-01), SC_(9.9999999999999999999999999999945370015953325655384602961293939122003892110798898131567235383852001565e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182524015026830108588652855899753763576151678085674944079184942050235113453702e-12), SC_(9.9999999999999999999999863795557271494668646082344583061037304386841901606479684438673798033961401033e-01), SC_(9.9999999999999999999999999999830629786372277352409899163925956484160704110986924453742293611435143228e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523995485634359548956096361882563596380999728556777930386904991178041525430e-12), SC_(9.9999999999999999999999863795557271494668646082344583383561105729517943304035449934798536740518811098e-01), SC_(9.9999999999999999999999999999475438948010023448387710436479396482580506646689917525139610249394780772e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523793216176485233091742459375816037288445485874591232407130943066879293771e-12), SC_(9.9999999999999999999999863795557271494668646082344586721980887556457851073670867663081468527646209361e-01), SC_(9.9999999999999999999999999995798885105546853921792573713736563701186671673912571115618956789030604852e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913182523458323341630628484621076023185195053425260108584252015988632975994719535e-12), SC_(9.9999999999999999999999863795557271494668646082344592249324839629607601394040473557576571083535756996e-01), SC_(9.9999999999999999999999999989711700457219261248231444833255411605055285308821920288838369150097221268e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182517310184944314149146498437249380977482415838601451719317772802297376117288e-12), SC_(9.9999999999999999999999863795557271494668646082344693723205586196743462240184087474308021464026616215e-01), SC_(9.9999999999999999999999999877959970432339901821916749327376871033444575302441473720673604945118908285e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913182504348062354925327611584118482790885258437668123244162088962153355919384633e-12), SC_(9.9999999999999999999999863795557271494668646082344907660628080155366713763448921227275905105640351462e-01), SC_(9.9999999999999999999999999642353754282257153990023661278314609748272732997602895291002872977885608653e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182430005016718771948553497626611825365005942155373206819718971373569621408606e-12), SC_(9.9999999999999999999999863795557271494668646082346134678769134422270319489394292040634431338761493726e-01), SC_(9.9999999999999999999999998291056267422668447488821537170572606639920698929026039039668396329689525110e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913182110890399621044994729072497529990014250407938875832017055810317227762413708e-12), SC_(9.9999999999999999999999863795557271494668646082351401606171743818212453168064105338597686971870965626e-01), SC_(9.9999999999999999999999992490664631401038840595223368787427491772513053330858026131682087201079470725e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913180725783938699157943407471623932542265692330907017736648973684483053841462242e-12), SC_(9.9999999999999999999999863795557271494668646082374262530691308144010655408422754159519211235144184206e-01), SC_(9.9999999999999999999999967314256217397176060665540920624439249707100029834464479678568657082336199509e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913178288360850237273189329790300476295811668607508963248358075259152903621041766e-12), SC_(9.9999999999999999999999863795557271494668646082414491745426530529553613532617132200983279952081834503e-01), SC_(9.9999999999999999999999923010398799826598566579537817142954225505357951815619084852564506764228635383e-01) }},
+      {{ SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913161980955468855619053646604224228809082941366803177001947001331535300475487816e-12), SC_(9.9999999999999999999999863795557271494668646082683642438208352191229982656130866978272566227244051394e-01), SC_(9.9999999999999999999999626598599679973566780465171323631091118568244464679466445378789279157268571526e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111938858907485493371259134650336964818462808225321662810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468907740366080453322916977083731853e-01), SC_(9.9999999999999999999999999999999999999999999999418956903357324218784742529732729030913526768316283907e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111916216466225310559360637309838772876606137663140057387e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468908208027760795899790911546313308e-01), SC_(9.9999999999999999999999999999999999999999999999090078035724674893085607548857313732865855991581695736e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480458244761958518053371111272958297207750493201776029281246532932962628938923136e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468921494015466805857927362867546446e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344444929662189951029162324313728702e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371109361095744827973217791933728255854418529965344572555408e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468960982021356094655309722569652271e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287629160975152566437551007217165825242e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371108029271412242471030677529740341245919536555741686136116e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534468988489797489463684271849988462705e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516193597259190365744008535550129320277e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480458244761958518053371063761020747112454358519115535427693451758176455512876503e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534469902815432874327230451479305689353e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362070986595001905902828533503356553750940e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370929826322492173928312681368315331713439460372156836940778e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534472669130483549867078162972791658434e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681274966261328996587764221747691079219719e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053370815256557388935725591545685774094302332635674188222511394e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534475035478186474286933106806486423482e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377818497504610285304416048569159615162680e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053368990757431581117720570584620075429254089092563620266266525e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534512719061734477172419102303221879573e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270504152444118319908189915227860515521868138e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480458244761958518053365662675415280630271441036210793862881251485001873873869353e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534581457958312647250464675012075088372e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865789662072259584900206575014141851646785628e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053355768789971161340262259435245766273522435169128301026715729e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747534785808321365170499222565295999963573e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327298588604323061941405918425259417590646487e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053249145951136693839787315177793823019658873638401178040602899e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747536988018560060087699189589713268676559e-01), SC_(9.9999999999999999999999999999999999999998228457407613936734825264218326722572912264156678273940123719e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518053037996492072682209678812802679029284753994886432752792471804e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747541349143303395496162175696621864827328e-01), SC_(9.9999999999999999999999999999999999999995161535683041119249663352113741965058928217927693465112712484e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480458244761958518052219870358226455681956458309766033134582695172800986321144811e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747558246890241996283056042530847709994912e-01), SC_(9.9999999999999999999999999999999999999983278347232280757584649041303551151461467052268515184865088460e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518045568706698338902533945091049812766513240487359792484352660949e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581747695621404662681275710084024465601782220e-01), SC_(9.9999999999999999999999999999999999999886670956369799833973752666687742070412702559911241333905303795e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480458244761958518001570196192164095899716419200946682629207045146258868031627271e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581748604375770830444120566399852472055034694e-01), SC_(9.9999999999999999999999999999999999999247597627371477649312211987845642890884162963290783037575690576e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517853458100691075398076637889238029335303938890163904512357755314e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581751663513726193306530580824067712917254446e-01), SC_(9.9999999999999999999999999999999999997096286393244262328792500983964469332580253825076590899930236247e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958517221575951634346942714052573603045409642769928595313184157302023e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581764714538755283406216881679519636731796197e-01), SC_(9.9999999999999999999999999999999999987918270503919440552079168643215261844820225310973293946271706612e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958514830593023102984310635923576285762439101866652978612232275451639e-12), SC_(9.9999999999999999999999786701856047066702691270533506493581814098396316337071582025349849825144072145e-01), SC_(9.9999999999999999999999999999999999953189517140774294225099580767473551914693901870139898106420023140e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480458244761958505125411171234271682669221642653832285247971004439881839689724358e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582014551236216452991440636092195497232991342e-01), SC_(9.9999999999999999999999999999999999812222861605073882109590681751804733739114917291490882326892845942e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958500155508416242521981343062800134488514716058531560401752775878397e-12), SC_(9.9999999999999999999999786701856047066702691270533506493582117200639027352820570525496433066252278173e-01), SC_(9.9999999999999999999999999999999999740035592947768588907078486302539277060621941912645107086967456481e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761958358929656094960234671400620194273699373232332682164941461714940810e-12), SC_(9.9999999999999999999999786701856047066702691270533506493585034108698783548904191019832949206142103092e-01), SC_(9.9999999999999999999999999999999997688746252802470193579900534092482625340761356549614214110853144236e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480458244761957688225218882342399235144686994566452932009911592948555947416017621e-12), SC_(9.9999999999999999999999786701856047066702691270533506493598886977323495738367962505354573868365895329e-01), SC_(9.9999999999999999999999999999999987946841071642770208689671059928857458144247350900383576459793531963e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761955163215642570285851431481834751897380002519390440970540253917569156e-12), SC_(9.9999999999999999999999786701856047066702691270533506493651039049079810429916381080395750162771687806e-01), SC_(9.9999999999999999999999999999999951271365990277798678611609612149117629203854723900789833994469958760e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761945421104873642759006868152055122926152216322551678507069440363252121e-12), SC_(9.9999999999999999999999786701856047066702691270533506493852254626496014191921916103606473113209234262e-01), SC_(9.9999999999999999999999999999999809768322161210790975803058995488526323574569948487119033662819716161e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761941671465099140139191530463092201593967440716534693535492040726628403e-12), SC_(9.9999999999999999999999786701856047066702691270533506493929700464489946927375423282985115451621235182e-01), SC_(9.9999999999999999999999999999999755305233623256572706138651695617276884316940000803942269629799882096e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480458244761837818146275634580032994942107697904143998473456783635913697076136555e-12), SC_(9.9999999999999999999999786701856047066702691270533506496074708462172695276541168658300097875496931175e-01), SC_(9.9999999999999999999999999999998246847664843800262542459122056152709160600109741619870914666925586380e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244761251020546178957698380133865895074812337437531286328419881045476650550e-12), SC_(9.9999999999999999999999786701856047066702691270533506508194547861503777366504292611754891553556530806e-01), SC_(9.9999999999999999999999999999989723679688751051295101919089706968738371216789626979324884526777350830e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244759121679498410289656408194258757878939292173516345631984713692462053699e-12), SC_(9.9999999999999999999999786701856047066702691270533506552174399723726451289486859027323042243906273467e-01), SC_(9.9999999999999999999999999999958795244695950079979759227803013629800554093652529581453176902841526086e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480458244756068533474571192179421230491370424558943899155422215559749551050540368e-12), SC_(9.9999999999999999999999786701856047066702691270533506615234711261366779963643579515054313059189726250e-01), SC_(9.9999999999999999999999999999914448648165164995532856131945301787787374469593225281348349993855018190e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244743697704623094015139859649007391127832205274505160552977856746614659609e-12), SC_(9.9999999999999999999999786701856047066702691270533506870744377442368358268594184911136498881854522269e-01), SC_(9.9999999999999999999999999999734763775072188568856924153428533786570011100044823102305658732115709909e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244705402460775003467507619037606627315524738319797560921385979886818227641e-12), SC_(9.9999999999999999999999786701856047066702691270533507661702290563709882028001689431575396334309239578e-01), SC_(9.9999999999999999999999999999178529741482185411353322217167766351977331251439132411143543996956728490e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458244309011251567723480826908802375864103070878383745348194715413340522057767e-12), SC_(9.9999999999999999999999786701856047066702691270533515848848581051901717141566929730844487986024486793e-01), SC_(9.9999999999999999999999999993420992798993754500425450879674709536840008304484179216540467558484676674e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480458243652715549992468358708185483605485945663480821761920372820400494892170949e-12), SC_(9.9999999999999999999999786701856047066702691270533529404116189939412747597605529108522709093182050527e-01), SC_(9.9999999999999999999999999983888372853731616432309237004571058946521210740260578600318163943845095112e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458231604094669225050933307014306319933846902014912302557734796129379690384669e-12), SC_(9.9999999999999999999999786701856047066702691270533778258832082215747438060047705886419131171892517080e-01), SC_(9.9999999999999999999999999808883533655138538474429087092199309026899200088685614346051456918753551524e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480458206201982550580442501077583674546890177282317465492533074355244710057869476e-12), SC_(9.9999999999999999999999786701856047066702691270534302919326997416374623195021620075202861044538682260e-01), SC_(9.9999999999999999999999999439920762677412847980253082401223105637037763990891117554381264545148296862e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480458060510536765532949181253394821760343634592690214377715431211581113541599548e-12), SC_(9.9999999999999999999999786701856047066702691270537312060680813813238626079890934715034528382594699249e-01), SC_(9.9999999999999999999999997323769188606239464554541194358966154085847491333180824039277721078995593831e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480457435135701254351485413099735427241500150814537351468632558950652230593180933e-12), SC_(9.9999999999999999999999786701856047066702691270550228682305595293457688600011974509323077084055760975e-01), SC_(9.9999999999999999999999988240271283698298361483065443381611314499556948991916556696606186618761994122e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480454720716872551096168077301749346087408531458444231399523478338292215455205917e-12), SC_(9.9999999999999999999999786701856047066702691270606292852065293922471543940012209214850403245548454079e-01), SC_(9.9999999999999999999999948813648491282085470433136477215347552583447865098485166452005925927508507609e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480449944053625717754355049429781504909699530126929877591829691293189783981799002e-12), SC_(9.9999999999999999999999786701856047066702691270704951045975373819196498316602002744070347123104716283e-01), SC_(9.9999999999999999999999879433161571632680273705880470644249815358050055124787445825775340002579221194e-01) }},
+      {{ SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480417986128756132238840444072611333983557404084017448395032307821488222547123762e-12), SC_(9.9999999999999999999999786701856047066702691271365016657851516596958154111777605111743304552137860023e-01), SC_(9.9999999999999999999999415247960769936611581849099218324496306963864084736069161795169748363189495798e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449921176599944508720491471711873940531965476747401600283514e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307112319146484824099086900130766145e-01), SC_(9.9999999999999999999999999999999999999999999993452696204168490870911712525703205172489638348678969365e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449920320145100043700907784742047221050639847113879555590550e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303307171699130969720511337839999190697e-01), SC_(9.9999999999999999999999999999999999999999999989746826758576901162344594638691075332357550385404536416e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.9332300317581641024843874457792499603783449895988776906738752390495330803944238117191783073524630692e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303308858648857685593032632621412220671e-01), SC_(9.9999999999999999999999999999999999999999999884465299612412640139612049565898598719505105091338051993e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449823672195575185938556931935494425470710246607031514664942e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303313872523792505630759766641075765734e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372837682257540919638063428661845902285e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783449773295675282513426542853331393247928384203883117726214027e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303317365243826391947148148711612649558e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944329615109404539065073738330201190427e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024843874457792499603783448098840288494581982647292622918300245077283319348971552085e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303433459087571565135954752631980114914e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856237102163105433165413632463103391635683e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783443032733686106224473358260455271683626251348576964048423652e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468303784703911969237903689331852564176292e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154360506577226349428361946382168339523720e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783438699109532051757237928375506259680047006318240015707952498e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468304085164043281667912825853008764686996e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127379190505087707158350549386386474649426e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783369687067188006266053515492430443795991748684641341756610648e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468308869927688608690779369017528135759059e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037946502539328018929959017763993796279145613e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024843874457792499603783243801702934026109912346385790254404968519064880222926328832e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468317597849568653799719784845108993566682e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239693852183857056161227584748210475789725848e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603782869563518021561748752675961869724157659073463455097096510745e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468343544643795311429445675486122791680420e-01), SC_(9.9999999999999999999999999999999999999997488793091883081043177926673101130833352569418997897988540531e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603778836533430803156078403860638626024652133257877188454916134205e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263468623163896992180410305397866726782663040e-01), SC_(9.9999999999999999999999999999999999999980037922132410433165023863214869956408509163324723801955075920e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603770849763142055544965506992403445824402121339735883151552484990e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263469176905053219168023057043203788987340326e-01), SC_(9.9999999999999999999999999999999999999945479266561354968597990517051685593364404310775185544479339623e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024843874457792499603739903979396191894330308492086719358257235548161291347093583036e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263471322447425450323192803186052421832573221e-01), SC_(9.9999999999999999999999999999999999999811577245696126616622972603434532084579339497288807903787588047e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499603488322390980738823292005111959963241123458512729383099760958276e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263488765177667844733850569004184922595237450e-01), SC_(9.9999999999999999999999999999999999998722986845854788658326641917969905266950264697864225898673575346e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024843874457792499601824069979359191397087956901173073409437545628617703959000997989e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263604151625674649358430703689798014108895406e-01), SC_(9.9999999999999999999999999999999999991521787387600908626051131763435666724169688057733399935714595456e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499596221700506114994595595999412105130435404578154589258798663572154e-12), SC_(9.9999999999999999999997596516066336334339544138801238497263992576788483667675271176047557916902326723e-01), SC_(9.9999999999999999999999999999999999967280404449567108127940181240895259770771439339751426402209570165e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499572320632530627916279165429560880565712881873113627852304639025548e-12), SC_(9.9999999999999999999997596516066336334339544138801238497265649692811271070825131004312389047002071897e-01), SC_(9.9999999999999999999999999999999999863860780986881610005447014449314825708092929548028242763545908770e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499481881227669505983577701142211061639891422594680654909769817824217e-12), SC_(9.9999999999999999999997596516066336334339544138801238497271920064789645729608874233138425752377506218e-01), SC_(9.9999999999999999999999999999999999472530602497818077664277140257337688866713935863926197867544047191e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024843874457792499114780793668873020056455730538901213529119081545597892591855127626e-12), SC_(9.9999999999999999999997596516066336334339544138801238497297371982326492172676472296816335410778621441e-01), SC_(9.9999999999999999999999999999999997884091596497284086106903865151310661218339369593493169675651520670e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792498926793233400013346793436901821548034268522820480790496538856612183e-12), SC_(9.9999999999999999999997596516066336334339544138801238497310405592311022230083487405995877106256864635e-01), SC_(9.9999999999999999999999999999999997070671764437325064537570464220094213433950153169336825825364863472e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792493584897278171770251899809448526620081457563231524456950243595237999e-12), SC_(9.9999999999999999999997596516066336334339544138801238497680771526944181432456951118463208634648887266e-01), SC_(9.9999999999999999999999999999999973956354494884892521051293738115790532916872967699741169390409965008e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024843874457792468215368531062932680577371413745108409863143111729420882831662152776e-12), SC_(9.9999999999999999999997596516066336334339544138801238499439699312954252063136968093318396074907774790e-01), SC_(9.9999999999999999999999999999999864182719561808099336804571543459674386806778832075457941263831472526e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792372706379058451302804516976320921162245507589267659137008612927613214e-12), SC_(9.9999999999999999999997596516066336334339544138801238506061557254098104978529648695076387320359049904e-01), SC_(9.9999999999999999999999999999999450916511596145219885686242917191702960738423502700810308148192619622e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457792004209101424553108116212929283089237228287080719487982097870858325437e-12), SC_(9.9999999999999999999997596516066336334339544138801238531610321173222794926279051435577350328261716979e-01), SC_(9.9999999999999999999999999999997856433380590958761691827921641987163637848714672848147499001022366131e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457791862378231114698366429017921229674497030520188373848519044108784934841e-12), SC_(9.9999999999999999999997596516066336334339544138801238541443781667849617374343873910950128464644278283e-01), SC_(9.9999999999999999999999999999997242732971141734671683913531474800215993950788334442318757721342597102e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024843874457787934105789195005412651166749628785063926832745336557651777992277091506e-12), SC_(9.9999999999999999999997596516066336334339544138801238813799946340305553651089316592350455788699854386e-01), SC_(9.9999999999999999999999999999980245147038210234460495491790619022137983576364211388377737127159921025e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457765738369845870821884503966811206729874475392007802098355202953448042462e-12), SC_(9.9999999999999999999997596516066336334339544138801240352681376532599087914691690779011099044306468278e-01), SC_(9.9999999999999999999999999999884204474040249680395196934524961794772911650273467266198511346848565877e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457685195621167675851898313964075958710411405079206626781559934400105418979e-12), SC_(9.9999999999999999999997596516066336334339544138801245936895416292714503361080455908492424034246328749e-01), SC_(9.9999999999999999999999999999535697003600369327022486627648779630001165263542076839087362882982025969e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024843874457569709765515952058261162377200277430807703163196837441033827872951037475e-12), SC_(9.9999999999999999999997596516066336334339544138801253943795442770911633983040828680081802827365259434e-01), SC_(9.9999999999999999999999999999035991144472376583098681779643797470342560959837732795882332450679405792e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874457101780703532389270245278915844149645018779516329630950458134923948053624e-12), SC_(9.9999999999999999999997596516066336334339544138801286386393695539561309493213604576122607026338375585e-01), SC_(9.9999999999999999999999999997011267920923555724003858062927926698972361832794497495340987154504049437e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874455653255487687285632469722742379284518645436656397408506594701577942223073e-12), SC_(9.9999999999999999999997596516066336334339544138801386815978978102055368796014408224722903932727189050e-01), SC_(9.9999999999999999999999999990743517352097646585686794383861818837729961682167671565383141549694286789e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874440659679153410819209398176853628853546940640478743631013086579139538038004e-12), SC_(9.9999999999999999999997596516066336334339544138802426355116220742885423927622885060420125831684931579e-01), SC_(9.9999999999999999999999999925866499285782378454921467945824537542172122247690165578738203362815500199e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024843874415835163697820858809662018656994376394568373433987579070000232807272894203e-12), SC_(9.9999999999999999999997596516066336334339544138804147495877026153052879455622757232065967778758652442e-01), SC_(9.9999999999999999999999999818451130077435923837884860839906033843228384260406894583900364326928636375e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843873960093682296608611968550335447723487861706063611182751387200207824748424525e-12), SC_(9.9999999999999999999997596516066336334339544138835745101132714548461032571387158666740727139881716190e-01), SC_(9.9999999999999999999999997846463415922610832066593222234778599319664522171954160796180405904034918485e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024843872999253738685285128989828248724874748636710181222936220872973415252805807158e-12), SC_(9.9999999999999999999997596516066336334339544138902362344660303037634262389754713138868208537241591098e-01), SC_(9.9999999999999999999999993688920946351604464518175468434185267020480001366138226814835218988809026542e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843867488445822440778434303420012299492269064493491516923860045104355874040328984e-12), SC_(9.9999999999999999999997596516066336334339544139284439334101873470555908824828038360280256056031344955e-01), SC_(9.9999999999999999999999969843723725135012135532611302119385683997206661341181678313661649657741259565e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843843833518276181054837192775357646956029167233157496204559299253899368291103418e-12), SC_(9.9999999999999999999997596516066336334339544140924489874729787213372848629376138593829189750497316308e-01), SC_(9.9999999999999999999999867489146834248908779346678547903526312625505153362156740461456710280388785631e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843741160086156556457267379602465679983183613143966357405591434036587484626541823e-12), SC_(9.9999999999999999999997596516066336334339544148043075105084432761665863013026516843571613561202477491e-01), SC_(9.9999999999999999999999423222484761932777951603898430167753884993548018385713430343664872819604119887e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024843560481848720979023452807124058100558714595577255556065235301577822640764992046e-12), SC_(9.9999999999999999999997596516066336334339544160569912923819209218395267793456855717281060071500656868e-01), SC_(9.9999999999999999999998641430001570256021353714913216172488055480015311348693512528618809799414485386e-01) }},
+      {{ SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024842351666983791319128083148947975988152496030097260416635226499482846867768092825e-12), SC_(9.9999999999999999999997596516066336334339544244379828167479276481720307447815701874367075407225798003e-01), SC_(9.9999999999999999999993410903135769198460227575650367208936665439810640143049673025017654380487916132e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105962091672416282294316747308771701424136018110547055031726e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624906544511770568779913561016111111296e-01), SC_(9.9999999999999999999999999999999999999999999975720048632921041975215755660018120344898039111872115823e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105961480051329731397176907953516705339820345479663002658732e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624907361114297280344527154911379626089e-01), SC_(9.9999999999999999999999999999999999999999999961977242018541177287631366233257075649754141156361061345e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.3351444949627477853936910698851542541780105944104263279919129476975521039127133037842556238110449523e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624930560302057626692944802733511615332e-01), SC_(9.9999999999999999999999999999999999999999999571552352831612969372856275657721243195904776810541850156e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105892460739589795186415661216090109343934511225050481714107e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184624999511868412973925763285624510104479e-01), SC_(9.9999999999999999999999999999999999999999998411149327878912344745083350779843700879425428035667683674e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780105856485297011378997022351246146241993788224789206366239972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184625047544282525394741943156998095863941e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087129188601051322960041979280935789745e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853936910698851542541780104660704539080169380856103801864381006176364584794119887051e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184626644084378659631368242179408725826471e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975423341453810358018215721439563932566501e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780101042839984094870959484194285690577811828307607022573872457e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184631474456322769103894650634589268222345e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838485947509863202388385148187531910325360e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780097948063965329222820489518054104172228928439058259658454729e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184635606429487366788442127223401976803518e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245792105841543659042676740680510360596059415e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541780048664414516271096477467049001276401940295471834708039658105e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184701407222740950603678175607288893728880e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102758231550388503328390584697078757632070655e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853936910698851542541779958765754051610133717623515012393198821641502936155985462654e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399184821434924364867905955942156622229742612e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987370603103444201329523419460616183907348649e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541779691510607134934937659849854005828223224076280773810591959574e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399185178259162521127171587975559241801856343e-01), SC_(9.9999999999999999999999999999999999999990687467161586313150643358524983712472114419844961890781987768e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541776811398176248068412284335430935297233874895310791983768896573e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399189023625419493504414377518540398607731970e-01), SC_(9.9999999999999999999999999999999999999925972843948451049619956629688939388055414187962078251341647779e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541771107796692053590542410611755363739528867552974421949229623605e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399196638757542577119265221350970925780622475e-01), SC_(9.9999999999999999999999999999999999999797815895265073924770364454282644086788303661847693596864183045e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853936910698851542541749008448429697813573515159323015477434956580800047114020885192e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399226144580717326000952563692637529851071280e-01), SC_(9.9999999999999999999999999999999999999301255073292639173899381376274735753083083175724973328257240774e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542541569346198332933179896534654029135347139743498183305940282368810e-11), SC_(9.9999999999999999999991086945887853345767574383752988357399466019644886641702219840179217681530569345e-01), SC_(9.9999999999999999999999999999999999995264338077987705449428935553641277023744338179257802995085533160e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853936910698851542540380851702833006349151849823375222381717176205112668786229194601e-11), SC_(9.9999999999999999999991086945887853345767574383752988357401052831527846897231186764177479860130034081e-01), SC_(9.9999999999999999999999999999999999968559487030391827248548234921078842764826357589746127877164151367e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542536380025124958306161907975077350488246795773877107540129888658048e-11), SC_(9.9999999999999999999991086945887853345767574383752988357406394513108596952335679755995506799916874685e-01), SC_(9.9999999999999999999999999999999999878663001826676218342500795648332479612407408024003618254929215036e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542519311527866325167160953957115243846127326059485263116955817900562e-11), SC_(9.9999999999999999999991086945887853345767574383752988357429183423260747739774489546660532710054731272e-01), SC_(9.9999999999999999999999999999999999495142776344803450875373943734272723799442422228902810140693796875e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542454725931292663523076429013496222450317168958703430551426740389972e-11), SC_(9.9999999999999999999991086945887853345767574383752988357515414526979956989362561491360156102127893377e-01), SC_(9.9999999999999999999999999999999998043938128068955292934189943686661145295433809243786105154668394454e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853936910698851542192568074672654144490566152849388104319255961353268330042467189230e-11), SC_(9.9999999999999999999991086945887853345767574383752988357865433146057395857294339816305083475097556543e-01), SC_(9.9999999999999999999999999999999992153387908019763240112462203088010156792553911056152969711541931435e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851542058320301292947075039637927002572019345601137082492539996297761082e-11), SC_(9.9999999999999999999991086945887853345767574383752988358044673321646318268919985310601768322552048825e-01), SC_(9.9999999999999999999999999999999989136910503075227594798607203130048108639933075350532391128786765516e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851538243505977463193297717199509491864735185054872269750732419766075826e-11), SC_(9.9999999999999999999991086945887853345767574383752988363138001665412651060043421496280958506670753721e-01), SC_(9.9999999999999999999999999999999903420023569361167539361186766887212928439452389215543614649851276689e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853936910698851520126335133175122252808910132600216083682881047971236465840558356853e-11), SC_(9.9999999999999999999991086945887853345767574383752988387327042582463466573473195448490641079780063468e-01), SC_(9.9999999999999999999999999999999496336649912634306267773728249425346880747177579347253333299880617908e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851451920390249874513171513220500231040474589527985465130408016972943409e-11), SC_(9.9999999999999999999991086945887853345767574383752988478391834417134869722301466797056971985347108630e-01), SC_(9.9999999999999999999999999999997963784664551597238970471338183473547684519934890048620907594289551787e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851188765004073881313451506555833583491352993743245835339980392137887890e-11), SC_(9.9999999999999999999991086945887853345767574383752988829742299589808170565301021562280795812051419224e-01), SC_(9.9999999999999999999999999999992050820475982578720482347830036618010964428497131549262802477293529736e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698851087479160966112243711457686221474159686334755890492006874811281007730e-11), SC_(9.9999999999999999999991086945887853345767574383752988964973535432806613795978854470095657823502250037e-01), SC_(9.9999999999999999999999999999989774980441666403695868588663614384634610071885751879404628057535087509e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853936910698848282177428221929950240255101170837050304055370951500100992578680497581e-11), SC_(9.9999999999999999999991086945887853345767574383752992710456700615659144017226685590127895503475675454e-01), SC_(9.9999999999999999999999999999926741314572659759248359793738098545553867518378792010269699006801429605e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698832431510901917749600327247501371585315281136807834016020393597606199573e-11), SC_(9.9999999999999999999991086945887853345767574383753013873386854700985802601718156093641002875855647270e-01), SC_(9.9999999999999999999999999999570585110069571112007279950473897540123580519801438001918056773178946807e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698774913424830346175296948045385938009975490331561752369409165084457771975e-11), SC_(9.9999999999999999999991086945887853345767574383753090668342833953273146166431703139069023925079650204e-01), SC_(9.9999999999999999999999999998278183734295414141447126916670882171044059662607992004461026722621779036e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853936910698692441377446355601631029850029751553963783444916961960056387537570059984e-11), SC_(9.9999999999999999999991086945887853345767574383753200780442886995172299948797865421933943698830617252e-01), SC_(9.9999999999999999999999999996425079871114860464538459291971007775143724686973009304098698598099803446e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910698358278656354037792282677432799951491231957866427912559158299088865020632e-11), SC_(9.9999999999999999999991086945887853345767574383753646935960375175380842341652421926049143470135405118e-01), SC_(9.9999999999999999999999999988916617925167024222121354704470144899434033625354667513166000306262152112e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910697323841672154411224031084155746506647274180307681715129715743157652364309e-11), SC_(9.9999999999999999999991086945887853345767574383755028058805215173705967213802578933390795794662411060e-01), SC_(9.9999999999999999999999999965673358755039030003559587157621389982948345376986563134585881395239392340e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910686616461699796115636747031944647584795720537696539013719674806207866626024e-11), SC_(9.9999999999999999999991086945887853345767574383769323958230783730610311996900137243121743665918411031e-01), SC_(9.9999999999999999999999999725084118876765518031024208529656699806160284637234236891386698770472695867e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853936910668888501826404796020575576611209388990544476182971060968647065685774435503e-11), SC_(9.9999999999999999999991086945887853345767574383792993346262662642210895331364635780563945913049088999e-01), SC_(9.9999999999999999999999999326746112609826926204326193458099546054362350063305591243609867835236828502e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936910343429311721596400950183551345092487833633705916657805523685395914485519064e-11), SC_(9.9999999999999999999991086945887853345767574384227528392266131968323573287352370926052828479609362600e-01), SC_(9.9999999999999999999999992013847965644337993654785105983506111444225016679942530962686387293550683308e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853936909657263573841807024025938054847515890655922011379569452200412328096496701682e-11), SC_(9.9999999999999999999991086945887853345767574385143658799828384533360547066740121798207029764459332032e-01), SC_(9.9999999999999999999999976596061940193940595654557899025502587418946367803785456531646694434309656337e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936905721823956342610472284719935213439417585848337745666968391830074067091919995e-11), SC_(9.9999999999999999999991086945887853345767574390398039340390738635140033846458702414619063094307320216e-01), SC_(9.9999999999999999999999888168787611155862696380426418116169668272087173639894945368463550111646951143e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936888829103246515352654776051207667767015933285089545555623863822720303150223263e-11), SC_(9.9999999999999999999991086945887853345767574412952262401059803053967510775616318432273676833758619676e-01), SC_(9.9999999999999999999999508598169444499990253546788746763385897243425787497149752940545894053887572432e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936815506806666897578270716446052505424386111340260273682415091627016124915793466e-11), SC_(9.9999999999999999999991086945887853345767574510848123037362385799393652137150979563643979396872834433e-01), SC_(9.9999999999999999999997861084431652466651683002238329372494811154446818895097461250499323338109729517e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853936686478848438140894489591460110717703421384113994847597033270916267697275150460e-11), SC_(9.9999999999999999999991086945887853345767574683119091162770245654080247727945286235966528505843443457e-01), SC_(9.9999999999999999999994961893548967741359548764239694165528138749231530016520670604061027719926200555e-01) }},
+      {{ SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853935823226493798267668516878426794044224298897536252643864274254323502986653174412e-11), SC_(9.9999999999999999999991086945887853345767575835685720223826628835039125279198146957899333451998170222e-01), SC_(9.9999999999999999999975565063665084071039132765921683485150420681758929784278185998284297713712228484e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371247590138440529726223454421842032405514753895233112793282e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692183330599981881408781554011357133426e-01), SC_(9.9999999999999999999999999999999999999999999963367292684459290855254781806549229348949653306382518023e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371246456657412680216989333514158435218329125530856584912497e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692185189487565356081421574206907788387e-01), SC_(9.9999999999999999999999999999999999999999999942632646029389763516198658740154922341662018258905984793e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.6399812063916385795891248302497936302331371214255141586169445284439963376055672148439291709758469509e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692237999368338156659493074711835273749e-01), SC_(9.9999999999999999999999999999999999999999999353573776921456234944377210213199611290659870298186579087e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371118547266888522130089206648845451612434575397555702760357e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692394958484145984084931717210429722187e-01), SC_(9.9999999999999999999999999999999999999999997602799908453265469087201658160040017320615438428196131263e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331371051876116191151904318529690564062443079135322678190066254e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985692504297918298176043578309556133436219e-01), SC_(9.9999999999999999999999999999999999999999996383191712258204224277224321796632798684687265319893939127e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891248302497936302331368835806669949551353432400232084338447374576342868360511383e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985696138610162193126572588216112005760187e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067699711205841969396266454299741962022249e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331362131033200593717463366140800672964878645829234472784328281e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985707134312645049959036761597704483491395e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995670893967239023324630444614656147540174699e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331356395668642618188477988820099286897812697986678897931700124e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985716540202731934514009601262308744550934e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842684684122355009437729126250587248769374879e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331265061208693378616686428152609263378966649455924189586187223e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840985866327000544617223901328645508672806637e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828003652154796019947118973590218915377804913e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891248302497936302331098457361464350341243744524729255883523536919828103096979085e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986139554178912767267352818052747563910156e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676217853322785238027566978182404420576453630e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302330603169273322255435328312301828565301198812059416866473420598e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840986951817335215448293849957664204569929539e-01), SC_(9.9999999999999999999999999999999999999985949589244296250396672423568347251281941012526661794291758373e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302325265627991196874510770047841452375734112746023469955004880744e-11), SC_(9.9999999999999999999986552308213411128718525192676839109840995705284726240603831947492757425722919665e-01), SC_(9.9999999999999999999999999999999999999888310520064913104849248000309622735086815990283708457369963360e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302314695482169040442070291246176700077444545446815402533541152094e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841013040125223396248322183039544834852596434e-01), SC_(9.9999999999999999999999999999999999999694951978254302679751334265375826630436321444809193019693948329e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891248302497936302273740072792168379735372167497244801601051970918260998362479825e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841080206226901542319972769136954923237371228e-01), SC_(9.9999999999999999999999999999999999998945759074995660686766707775996710591570728012271256671141680480e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936301940782697084537690116125169606754719455648265508382705550311928e-11), SC_(9.9999999999999999999986552308213411128718525192676839109841626250065591536555423085999843141943771256e-01), SC_(9.9999999999999999999999999999999999992855005575931753341247367346751282102829100299117622184272220412e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891248302497936299738216448184228284595531265664383333396246332663621580645816123e-11), SC_(9.9999999999999999999986552308213411128718525192676839109845238417319620572065232642357121677875422722e-01), SC_(9.9999999999999999999999999999999999952563697840524905249392883225064826569017830189514037150979503553e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936292323722210730115888597568303758644260213484322514865737879093061e-11), SC_(9.9999999999999999999986552308213411128718525192676839109857398048523944419673610846234161081781123574e-01), SC_(9.9999999999999999999999999999999999816931151408462662428030955931175971314256129629315123955899280643e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936260691690153653481586193792690711914566096705548817543168133996367e-11), SC_(9.9999999999999999999986552308213411128718525192676839109909273986617527943335646090447642447121450106e-01), SC_(9.9999999999999999999999999999999999238289787706346708240472146204327462934319511883312224914798208235e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497936140999040573142773271157909775008392239280644637782636943002722409e-11), SC_(9.9999999999999999999986552308213411128718525192676839110105567682472785548123049334381278365326617467e-01), SC_(9.9999999999999999999999999999999997048765009360917989172046096081548904785174800983408117527865093485e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891248302497935655157457745791132895297318285555626775200725700557501403250351590e-11), SC_(9.9999999999999999999986552308213411128718525192676839110902338747593208888496674766598682199241006499e-01), SC_(9.9999999999999999999999999999999988161317136168716449975127071092307667806796003428373600644794286318e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497935406364034001929614629564184773978133392806129945548557127366036740e-11), SC_(9.9999999999999999999986552308213411128718525192676839111310355286806973039405318856692531487916123264e-01), SC_(9.9999999999999999999999999999999983610165767344164755453545532025149015659264045057475870577786821204e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497928336595257366154044177071859208766512751084807863076365580570506795e-11), SC_(9.9999999999999999999986552308213411128718525192676839122904643214024051083888074225999781520644579109e-01), SC_(9.9999999999999999999999999999999854283645150848750919510936519088202028895580126215880146486494935966e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891248302497894761118737885643856411627244986660423559366417695853071347009913181e-11), SC_(9.9999999999999999999986552308213411128718525192676839177967793701615832608239698985549798989026781142e-01), SC_(9.9999999999999999999999999999999240091060712247694006356172463577283579901833875653733521887336091146e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497768359092693060833951959724395619931615339013009975265467857412214191e-11), SC_(9.9999999999999999999986552308213411128718525192676839385264740864954944351474103035797371574250761956e-01), SC_(9.9999999999999999999999999999996927832379597108993069801047019523803072729583747592141873171170283592e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497280668847595408749116941024632921565955883533974200395687895016649968e-11), SC_(9.9999999999999999999986552308213411128718525192676840185067577365636313077246547924320983176758483966e-01), SC_(9.9999999999999999999999999999988006567126124654935542276924249176344040316437026397164979358167116403e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302497092961811201652131025925358525336358096724640095488997148592246531512e-11), SC_(9.9999999999999999999986552308213411128718525192676840492903589358868499596808236963593577204935850126e-01), SC_(9.9999999999999999999999999999984572862477641062903774759379850519330432176746529729901946180951412927e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891248302491894062751997492549923070317745621497836469572675346515581001777402796e-11), SC_(9.9999999999999999999986552308213411128718525192676849019000340380860972605424274967223186101928311837e-01), SC_(9.9999999999999999999999999999889469960585679490009187382052287459192536423634413789040093724111060452e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302462518964048888988896342429776711980088285306787545444571921364663538780e-11), SC_(9.9999999999999999999986552308213411128718525192676897193610149378202674642245031434039277542745158527e-01), SC_(9.9999999999999999999999999999352114436230477851610273878580820516331398719371720871759647322345815352e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302355924111853720083950764875413521774235820088286268368120577917732641957e-11), SC_(9.9999999999999999999986552308213411128718525192677072007164447549707286242050192399609411826426340996e-01), SC_(9.9999999999999999999999999997402186258156344454251246473879181182349955551655376934204761228303617291e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891248302203083565487305822095216008733679654432245565506796930548476948405972822e-11), SC_(9.9999999999999999999986552308213411128718525192677322662788063098940822306841526151918617822453628602e-01), SC_(9.9999999999999999999999999994606290565497140140226742001278030582454302918891720489728430282245718358e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248301583799644606351222607070462816865488033529299799312817512235785074288311e-11), SC_(9.9999999999999999999986552308213411128718525192678338276779728390922458460355496712883482293758668332e-01), SC_(9.9999999999999999999999999983277796340062728303855594109535617551100052467271277381353922240730564616e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248299666739029989091188670400795803018169869516594581671437432658556112651906e-11), SC_(9.9999999999999999999986552308213411128718525192681482220159214301157424901948815724597310710271399265e-01), SC_(9.9999999999999999999999999948209212496313734357558385087272215191727840173038308433273479465008427987e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248279823387772945796246299641737991688665436963932996312113526076985712338445e-11), SC_(9.9999999999999999999986552308213411128718525192714024943292593201891828686820981169729240062138165173e-01), SC_(9.9999999999999999999999999585216920029068800303428248597085582853376158142187331348888792667037801905e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891248246969212825702107633877011692507624836267530427648869990347292637098039765e-11), SC_(9.9999999999999999999986552308213411128718525192767905172757575855128236392157072759523369906695439720e-01), SC_(9.9999999999999999999999998984219027750822352212838590247152289445299458126177886138695553722607983596e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891247643815028911920021635106594916944542561197168710446117282767206055045691123e-11), SC_(9.9999999999999999999986552308213411128718525193757066698932664448407059993520982132206164970695809272e-01), SC_(9.9999999999999999999999987950784347590015744873877691669275700816091585182623747007232474420073216830e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891246372184826897329643789840688129976891569298740258971050078369775387067472630e-11), SC_(9.9999999999999999999986552308213411128718525195842516331716595451941641176699611225357709828248148795e-01), SC_(9.9999999999999999999999964688989693019141889292636147081581768962250958441318548465566962261567129507e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891239078868358954624358445231868344795530714474144326345625573990812035374933614e-11), SC_(9.9999999999999999999986552308213411128718525207803418271409277706704325249838124448577973994364250812e-01), SC_(9.9999999999999999999999831273135178628833197142382302679494402693599423911872386403757205829447638057e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891207772592538203811317748885658240995330320400733096251900604919992033746530663e-11), SC_(9.9999999999999999999986552308213411128718525259145122259553581297337084142499570295799864602237547753e-01), SC_(9.9999999999999999999999258590795306595023391592338258384602311336509449189441252082339193530822761062e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891071888735818957735209343119777966921636801684798400083501721497003279053426365e-11), SC_(9.9999999999999999999986552308213411128718525481992093531131325239014341846760814772749584037684142549e-01), SC_(9.9999999999999999999996772882004443852159052514112724204070584136949938063663686248859325446303313445e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795890832768885423995670119521000163923321735605092785065798147847682279906852057683e-11), SC_(9.9999999999999999999986552308213411128718525874144154254049347629563951182925427718555299417796096531e-01), SC_(9.9999999999999999999992398688273509255745717690899327158204278623274886619116277767394080981453352693e-01) }},
+      {{ SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795889232954575965444009567813391242633961117172793285529833972540960692729049181066e-11), SC_(9.9999999999999999999986552308213411128718528497809555482491110677318160732054434196223692064776110234e-01), SC_(9.9999999999999999999963133457003355812163778098258675230100700621631375312868672036496332083695666915e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410907937194349056143358495375496145539487211138516077148504e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751445283111893288868275440610957811023e-01), SC_(9.9999999999999999999999999999999999999999999552776433700754495455125443615976257775629686798040804759e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423410859587052570428253864087455238544128546929829548526530372e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330751722337131419669896109339591801467854e-01), SC_(9.9999999999999999999999999999999999999999999299641372096912362071752135240405729596096907297709280236e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.7301594025283009159434660863878796746423409485988538396409322798483594702132575220568395519307387939e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330759593275572712828091270539722667398658e-01), SC_(9.9999999999999999999999999999999999999999992108226172191913856245613186009174077100963817292592547456e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423405403441766756234916468065055558143534088239592503940252234e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330782986919342488333625502506643173773061e-01), SC_(9.9999999999999999999999999999999999999999970734230346671712975453633589570871166709358874800230424151e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423402559495101960268155412138879820470570559594391074710200225e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771330799283187064057944600979438399708506513e-01), SC_(9.9999999999999999999999999999999999999999955844871438744261067744080028183150555513650047848891865574e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.7301594025283009159434660863878796746423308030103533447325090615763868494088232407703791143390496197e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771331340951668975651876612526306839026846286e-01), SC_(9.9999999999999999999999999999999999999999460940358694452931393772531388406591893708228396090026309906e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746423022029067899017739706542389820467050624141903556475694219565e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771332979783192449110209297175694718016810778e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493887849005987761165351952618331861347636953e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746422777379459553696754605765180508034044137252046858593207293992e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771334381664446033917526956640978483166006754e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626236158890008293422049239493160991097591332e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746418881386514529781551107797485474022585395781869665702153308331e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771356706325052146630986533331375972558550540e-01), SC_(9.9999999999999999999999999999999999999976285440631493960737085320291738208193509804247227687528112418e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159434660863878796746411774677680001434760273358812240195196865337094848254772856728e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771397428899501350180372241521269329155746669e-01), SC_(9.9999999999999999999999999999999999999939078576029825069314380886509463246901349750568165375916314707e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746390647505107585622010141353157650403626783874721104732071085021e-11), SC_(9.9999999999999999999835826366108082527372683086846903557771518490966066016680277383610665739783578269e-01), SC_(9.9999999999999999999999999999999999999828468184128193497364285476304028779129014844607298234243179465e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796746162967578051669184060193898398822292431341095235062512294304979e-11), SC_(9.9999999999999999999835826366108082527372683086846903557772823133240852433950930348702650836729507022e-01), SC_(9.9999999999999999999999999999999999998636459841626632833215228738764440129414357164598883828484639651e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796745712083940332866016169346514241688965440469716982406207572164283e-11), SC_(9.9999999999999999999835826366108082527372683086846903557775406768356972997994402479645779105985479144e-01), SC_(9.9999999999999999999999999999999999996275878192607264490449877787862274498758551612125115653850535834e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159434660863878796743965076446320872005875348428512077712563520547619110951499203228e-11), SC_(9.9999999999999999999835826366108082527372683086846903557785417399775073229832519388158145892808630365e-01), SC_(9.9999999999999999999999999999999999987129496540949369039688212965152263891769791399937899221713687499e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796729762336456709684110046573528668688069134895646351641364985105833e-11), SC_(9.9999999999999999999835826366108082527372683086846903557866801363868208481023743334817468462464047252e-01), SC_(9.9999999999999999999999999999999999912771669863329078829515320504472842462076771658482721752459148944e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159434660863878796635808941742025775981181957599491137065184382462871618743978499516e-11), SC_(9.9999999999999999999835826366108082527372683086846903558405169291992007249131110513775047278881445902e-01), SC_(9.9999999999999999999999999999999999420882763562245365255276928739018857988704025899373562870383123546e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878796319533822185880633228779347167589391587550451346743875356711457656e-11), SC_(9.9999999999999999999835826366108082527372683086846903560217476142102414841105038542102245663169958746e-01), SC_(9.9999999999999999999999999999999997765038149100406689846982527094699649242559484660246796242090607065e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878794970227396115892777364510767287453800845569583172373100768922888195e-11), SC_(9.9999999999999999999835826366108082527372683086846903567949217046339213484205370752395435402714567106e-01), SC_(9.9999999999999999999999999999999990700803118528809715123984057054350426602702423785880312854593333912e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878789864578130810614286056179823119561527123024475637056829494808875562e-11), SC_(9.9999999999999999999835826366108082527372683086846903597205401189939966614799072845788013537019398942e-01), SC_(9.9999999999999999999999999999999963970398744162566277620114958155332191354664278821373108433115563256e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159434660863878769140358814830814427116134898805719618986988798057135754883460603252e-11), SC_(9.9999999999999999999835826366108082527372683086846903715958481363460249665623006748713226970075887385e-01), SC_(9.9999999999999999999999999999999855469651067741652744610241483134713262570384177140527376007261069761e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878758527744208984009514906691674495840920597222384513968767307244947974e-11), SC_(9.9999999999999999999835826366108082527372683086846903776770454732562497021903443013666957474991294451e-01), SC_(9.9999999999999999999999999999999799907769484669637109500859098550521010166819666251318633725177535737e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863878456957347974844344552780316250690353439789906372562256905950107991900e-11), SC_(9.9999999999999999999835826366108082527372683086846905504816896237803208140528844441671849026912294295e-01), SC_(9.9999999999999999999999999999998221049093575521261163214872716091765257805344320158582114588242226966e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159434660863877024750711855119004933483034915368334140430150992420847076554436021248e-11), SC_(9.9999999999999999999835826366108082527372683086846913711589218562676238313522954413139900392118132447e-01), SC_(9.9999999999999999999999999999990722793623643233859873954552918440865396466004108386451758865512254467e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863871632904064039397666005193185301048139516003323037994956820068715541265e-11), SC_(9.9999999999999999999835826366108082527372683086846944607729984534632154703967746946399500996641841338e-01), SC_(9.9999999999999999999999999999962494015317214132756710022031024351465363321401356546564108889903631350e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863850829827598558464845271625774590924489768598862059919348838706240257979e-11), SC_(9.9999999999999999999835826366108082527372683086847063812674194725412160512042533042146680321162816313e-01), SC_(9.9999999999999999999999999999853580414468856994936283169023168053728974969024856087548541795917300549e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863842822934144238415014532502488211131753239012581964582472490455517572188e-11), SC_(9.9999999999999999999835826366108082527372683086847109693450007039752361084688038508879002606882869618e-01), SC_(9.9999999999999999999999999999811660672493857874861049763862966004637902038318626796609201694498317973e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159434660863621056975624225149614726042593685222866690752533450154599926883138559169e-11), SC_(9.9999999999999999999835826366108082527372683086848380447742381194929269796921581623202099719205998205e-01), SC_(9.9999999999999999999999999998650614654705081483794042866491404789148175503289147266669964657635848030e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660862368023045492088493632684482976508901080905222537128004277487015055833775e-11), SC_(9.9999999999999999999835826366108082527372683086855560531898814847863902968596975387816457339689680830e-01), SC_(9.9999999999999999999999999992090410083890187843257948148951519911682012989243661865470698722740997567e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660857821077759353100601240385378429753640676913031981855758366980184568766813e-11), SC_(9.9999999999999999999835826366108082527372683086881615253182965904973713693359160225741079285782423104e-01), SC_(9.9999999999999999999999999968285076060550001363226100937756125381382481915833401310531901402435113742e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159434660851301460840524335330602902655032928395966219237797740540810809557260883105e-11), SC_(9.9999999999999999999835826366108082527372683086918973697371275144707187227109513455986632612468139940e-01), SC_(9.9999999999999999999999999934151905615315261118738053413734637676484540933040071776897955404687091951e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660824885080998131285018829456226490781863272435341880985550773149772082563623e-11), SC_(9.9999999999999999999835826366108082527372683087070343764705922757797550144903808658849462111795094521e-01), SC_(9.9999999999999999999999999795850099399920463196937588498215060414191071638923216700052034118664876860e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434660743110309089664554051290332978897836125302565303352049737729206520828524108e-11), SC_(9.9999999999999999999835826366108082527372683087538926242846830566556479291247711374750657485073558572e-01), SC_(9.9999999999999999999999999367721842414335583175999455018325425348693710996229262937640590871641570401e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434659896665751952763491589253628044760277675118046298697273624260974890969740118e-11), SC_(9.9999999999999999999835826366108082527372683092389188480643747825605857335047876005228194846867025258e-01), SC_(9.9999999999999999999999994936198226700816923076563675203174614312810029348537048422521023029299997146e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159434658495227194368030482818903640480892108122353220561179835180416021636779122600e-11), SC_(9.9999999999999999999835826366108082527372683100419654808453605361094714839557545685890517786437268178e-01), SC_(9.9999999999999999999999987599027691969895601805028118312034717887357233050577182368542521473402030823e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434632766882749174684712780115138272799371789208152762037413626595987064384520232e-11), SC_(9.9999999999999999999835826366108082527372683247847169642565037269466038962269409144765722297110631728e-01), SC_(9.9999999999999999999999852899400834252956149813238802402629935897085461192080966356494518934537279687e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159434578523804085529198720788895589075002009119029166019687595317763129254935604932e-11), SC_(9.9999999999999999999835826366108082527372683558668656869135482563441202397320453300029812982462707249e-01), SC_(9.9999999999999999999999568912124809896759414320174711536592270048808091340950697101848213974115797479e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159434267417683561869240590309037752976047846710867343177507023737678392436722060891e-11), SC_(9.9999999999999999999835826366108082527372685341356318571888403526923913673562114935780743080419580398e-01), SC_(9.9999999999999999999997940129579669573727009759026368793507774538566471083014708917647329997282010824e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159432932006823297255257348774274139464563220213838924185342488675250292965541699437e-11), SC_(9.9999999999999999999835826366108082527372692993473415755573208150143395193017820451099540868389755044e-01), SC_(9.9999999999999999999990948644178711645653625839887211661334743029881081715273173310819350380863088962e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159427135700068814377040213555499976694115270372897088905138815490188482804899696982e-11), SC_(9.9999999999999999999835826366108082527372726207235064893937639622964804659584591451473188144714110958e-01), SC_(9.9999999999999999999960602332598310978413909555566363051822421932836975568635044654928472029836499768e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159416935724608602520627081089519241733036935972976790945680503721674239433123538530e-11), SC_(9.9999999999999999999835826366108082527372784654720353784839955521839518146344959405388943450460503069e-01), SC_(9.9999999999999999999907200805291524266338915777985381357284230595153931771635737382921556431200365249e-01) }},
+      {{ SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159348693516065815628891852979624681265466716857587853638799652527661943209947984098e-11), SC_(9.9999999999999999999835826366108082527373175693453284532288193942801300591666830996975802932424992344e-01), SC_(9.9999999999999999999549921694455567826997380012458061044321175692384716032138596587603055574762991812e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006083040885808079399998857879998610139848504699487446584614e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935653993142319899331634129835752087383294e-01), SC_(9.9999999999999999999999999999999999999999998310523532852882161715632525718785218207145644173748711594e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945006047540019467434418784846419018924252935996176340338746778e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935657946985026280705701610639130619732558e-01), SC_(9.9999999999999999999999999999999999999999997354255210214069681285901749626740356100110136656994295998e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1137313293829720350890678949490938814945005038981709945467174997722742999410689813434966081023819532e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174935770273283708695061844419093706355767190e-01), SC_(9.9999999999999999999999999999999999999999970187245997658451154483294429921108482337682175493892881654e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814945002041390763200935701651710789666147429514349074658432754148e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936104124378715109938499619726846089139392e-01), SC_(9.9999999999999999999999999999999999999999889442701932297924838936494799531661250530432984424963007248e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944999953236174345666570806119186963172572867879096285608753782e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174936336688697335403167523443478066929130871e-01), SC_(9.9999999999999999999999999999999999999999833195170761234995671568693935632427761454699786337062637925e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1137313293829720350890678949490938814944930545470821738964244669280970471835293481505335404627883251e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174944066848974901408101978191550505177065872e-01), SC_(9.9999999999999999999999999999999999999997963594392149936493894040019836692896825958936125182114983631e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944720550542868250275326916336019741321242631026035967636340062e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174967454642002233447363279873727554473071920e-01), SC_(9.9999999999999999999999999999999999999992307070531862290573462195130303788994505043849907539851496377e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814944540917707748053873742020547006350824374175542267053789346417e-10), SC_(9.9999999999999999999379801262975418925815160757789947731174987460913628158303914700382114196697907120e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533296016791847579420061845471001586996730665e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814941680303039053799975698889390156843963230251022389451782794305e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175306056531409886454897324817869961236575203e-01), SC_(9.9999999999999999999999999999999999999910413509034437120196750610856024038459948143581355167239051508e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350890678949490938814936462235187017162664043560869765441487220230363349884789296218e-10), SC_(9.9999999999999999999379801262975418925815160757789947731175887209095975817804333747961538698488840453e-01), SC_(9.9999999999999999999999999999999999999769857136567276362665826724901805006855358369950734520875490800e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814920949707155907855099174053193847941546962440000609680207656944e-10), SC_(9.9999999999999999999379801262975418925815160757789947731177614887942593616493138664357735661557177453e-01), SC_(9.9999999999999999999999999999999999999352004258897842265227095859761759631837047339457218719478702081e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814753776781461763837364216064970037856474331279702313347142988117e-10), SC_(9.9999999999999999999379801262975418925815160757789947731196233460419611598488677555771366333701841595e-01), SC_(9.9999999999999999999999999999999999994848954341461445590896939430474741794777644857000277415567004187e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938814422717571105643242249014286300969089236958690822257453669448519e-10), SC_(9.9999999999999999999379801262975418925815160757789947731233104561865051515809605020981545465756629426e-01), SC_(9.9999999999999999999999999999999999985931385042063171960361094274918352996744262529529150154016448826e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350890678949490938813139985457826926256050492254597749994300385338421988655878996242e-10), SC_(9.9999999999999999999379801262975418925815160757789947731375966456041464970245511610216062894520969160e-01), SC_(9.9999999999999999999999999999999999951379099061492582922820839816776824359757264092021517711861345280e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938802711689790139867726389123501719930141666421274662599150900539653e-10), SC_(9.9999999999999999999379801262975418925815160757789947732537398415758644536923231299801413772503242282e-01), SC_(9.9999999999999999999999999999999999670477537098666346357452831297863178258783685004074533254286730241e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350890678949490938733726847443923507586377681385668293512231091962619229513358809128e-10), SC_(9.9999999999999999999379801262975418925815160757789947740220456433111273573361537347330143590487574587e-01), SC_(9.9999999999999999999999999999999997812268814952852642426853604390040168248282502957536879464784073679e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490938501503314415994986414220380696847770995225462479025034729593704285e-10), SC_(9.9999999999999999999379801262975418925815160757789947766083918848431808077656996927130121665563928700e-01), SC_(9.9999999999999999999999999999999991556984612166224635143501521633152498303723650242482358364634621342e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490937510781357409080338674988812866256452962372476354858895356170647836e-10), SC_(9.9999999999999999999379801262975418925815160757789947876423727071052879768195658062679390110245354464e-01), SC_(9.9999999999999999999999999999999964870423925511397691189796709756793970973650968946411246321160180247e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490933761982171262025660389107617314593114770271032745947388928993398277e-10), SC_(9.9999999999999999999379801262975418925815160757789948293939237188789164744983173718738372007526730495e-01), SC_(9.9999999999999999999999999999999863890975276330644154618810351173304745041733304661631336601325009538e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350890678949490918545320691356624354187222592595799240553967971700188599109672947987e-10), SC_(9.9999999999999999999379801262975418925815160757789949988666499067359685281029901071037794636844840748e-01), SC_(9.9999999999999999999999999999999454007700599958307559059763600698158903544346730569205180299557413125e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490910753057860527010467391424561091058071494365181623660344303470594290e-10), SC_(9.9999999999999999999379801262975418925815160757789950856515223215498365383378098794073269325300508094e-01), SC_(9.9999999999999999999999999999999244111580451843059277280785733304917426123606903974726527655514563497e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949490689326399423386835544711156617032095114804259608774069311751729254427e-10), SC_(9.9999999999999999999379801262975418925815160757789975517495889418039163593591767665011244107133352978e-01), SC_(9.9999999999999999999999999999993279657157862832815782565516873648632138151971738872154961945759936143e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350890678949489637735349414390749793843269684715961082647635716838296848098379083171e-10), SC_(9.9999999999999999999379801262975418925815160757790092636485698793502868570667768790868114302805896408e-01), SC_(9.9999999999999999999999999999964953497456718468629903495517866348538525966806958860531330633949800852e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949485678797068534902565450482682903093152772439605571591511945734523293019e-10), SC_(9.9999999999999999999379801262975418925815160757790533555845149698534332201389794299291640519808868016e-01), SC_(9.9999999999999999999999999999858313641601909734132793462294359615147084346842388659846373583510436120e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949470404235093998864289642165052806994826317485443774026830419718418801427e-10), SC_(9.9999999999999999999379801262975418925815160757792234731666513960149522054459159664032573182389636198e-01), SC_(9.9999999999999999999999999999446870731497232217541510112353116236089489656354008502067768820385476208e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949464525210878784495762672297037011906299387432961878781001169036319272507e-10), SC_(9.9999999999999999999379801262975418925815160757792889497011982498404273763349101709709317868991935928e-01), SC_(9.9999999999999999999999999999288510522169059925311780940384660932103854475899050461336570108409084184e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350890678949301694589029314675366007515410062131235839253555059254625166948143083684e-10), SC_(9.9999999999999999999379801262975418925815160757811024453505649101968414103711925507010593836969513483e-01), SC_(9.9999999999999999999999999994902426978851273566033582519219675684223416812566238102539056189658849047e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678948381660263637178171242956545683704613764234594312258315475802211264305145e-10), SC_(9.9999999999999999999379801262975418925815160757913491558735344107252409978065797587873220729535345663e-01), SC_(9.9999999999999999999999999970119942160851602768906585944007502358480343319003594542865866832503909298e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678945043086871225776440978727301076068384510002208844214812900982662900946145e-10), SC_(9.9999999999999999999379801262975418925815160758285318936992641028273324780656344560710180109708090353e-01), SC_(9.9999999999999999999999999880190531781571877397310573965332443683085042189120263232056884252514364965e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350890678940256088523066724850725210463906749411159641241486974921387461918169228847e-10), SC_(9.9999999999999999999379801262975418925815160758818461940397568201312140437619416880549045617049338931e-01), SC_(9.9999999999999999999999999751245653734247714041691831267436412073291238982990912241380119718429413223e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678920859984696065338725063215561779181323591945127056016828400476066428803627e-10), SC_(9.9999999999999999999379801262975418925815160760978666790407208722325665348902912898561875584633673487e-01), SC_(9.9999999999999999999999999228782920165986057070319388795101792500790817322852807373716844304589415490e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678860817239405865434709938916387078392445116466305475958372018736907981230283e-10), SC_(9.9999999999999999999379801262975418925815160767665815443592960935423061479923726339405477959086134144e-01), SC_(9.9999999999999999999999997611442803044614243372301023640647932228512051487013547370692932159359032870e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890678239319266860802870145571550096734160788291266498088629129943633093214365969e-10), SC_(9.9999999999999999999379801262975418925815160836883991760736399512825692111433004792380099637386951407e-01), SC_(9.9999999999999999999999980870476032646297807434660881652102876591095094967343238681312403092891547860e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350890677210319535169554814961880941241687558016661984703746382265315939670130640751e-10), SC_(9.9999999999999999999379801262975418925815160951486915671857923065566363427592422501042752567133378635e-01), SC_(9.9999999999999999999999953152846891478118623036348703209477086290605277055724464665531841610153804013e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890658319402493047798533979977400833652787104722188450692268471472969908121042187e-10), SC_(9.9999999999999999999379801262975418925815163055427530730428477773832542701758842384389017852955149450e-01), SC_(9.9999999999999999999999444298066288664046631889229517811920967292984165959644762576836068577256757393e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350890618491674699406196811385524033499340855302623192308827380024000958205180167105e-10), SC_(9.9999999999999999999379801262975418925815167491166352921988958031143393557368990738802579604376241953e-01), SC_(9.9999999999999999999998371479333182532237187687882386710464509274584523019221009102090960842025869647e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350890390063455129033939169827198208504489891828768842425935664990712549484393420052e-10), SC_(9.9999999999999999999379801262975418925815192931932817991601323038634679164486300005841949685220881529e-01), SC_(9.9999999999999999999992218427509716478917229034977746322107453316586708328238078505811352428735615197e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350889409544252576135578933283072649756761144381018355343725379073730147411093840373e-10), SC_(9.9999999999999999999379801262975418925815302135428312468713123084324188639466742591204719759303354659e-01), SC_(9.9999999999999999999965806693098973333583966879056761476788772430503302066984071165252334783779069073e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350885153633022730845456567597715646094018479828341658277899928175615760062176064497e-10), SC_(9.9999999999999999999379801262975418925815776129595487620154848397033796140954030948183678091519610546e-01), SC_(9.9999999999999999999851167431791585730709706659090167973661845136694182232664966444022251106325796139e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350877664348562123499104154565886334772979871709320793682701294748822280699810285022e-10), SC_(9.9999999999999999999379801262975418925816610234669331565606000475475982556807009344632527425276386589e-01), SC_(9.9999999999999999999649432481996560662952739715697239834176051644372680428340112050914637328208215105e-01) }},
+      {{ SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350827557824875800396771895327484232683073915737780868393845958564034096200506580751e-10), SC_(9.9999999999999999999379801262975418925822190755192924366129145993702488286736073675202418655828042410e-01), SC_(9.9999999999999999998299739184401626722611510186405905968610071302543874737180200657276317852580481734e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092168007583200158710292479880897766044575804464717451491164e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221848812590242489875208237999574340465020e-01), SC_(9.9999999999999999999999999999999999999999997247881626734957219113076430151945299005744136997935161540e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717092094198230650495423520155103263718495648399001331464033882e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028221859304373585593146664605120571480223820e-01), SC_(9.9999999999999999999999999999999999999999995690142485834305377847519401401056815873058977777040774243e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.4214707189097453010569885455276606280717089997318815931207772693870701744660390605778082706008935630e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028222157369642496400324656873649083242048299e-01), SC_(9.9999999999999999999999999999999999999999951435708254626761127705505642720277271708665874666273057049e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717083765069583899469526890246696164329720160375554891113986921e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223043265622124486626356567490496794816291e-01), SC_(9.9999999999999999999999999999999999999999819904699930829245793308129489853698768777709442106548791367e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280717079423616709253492777846399096831520025302681430612067611021e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028223660390436008066318137221870838616211769e-01), SC_(9.9999999999999999999999999999999999999999728278763141026842686489876286485737682361783434125895563378e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.4214707189097453010569885455276606280716935118906693498457157732436971662210065179310077784722464615e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028244172882424823829683570803838370255350812e-01), SC_(9.9999999999999999999999999999999999999996682742022297668626254870787439844186013836730320006249364181e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716498521401656989216184988405803773964791393487916285632706275e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028306233939360668623248130865044195989750334e-01), SC_(9.9999999999999999999999999999999999999987468394532156427533328606548966371157622101804889997198989710e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280716125049297352245914338082228073254838851363764796203581267200e-10), SC_(9.9999999999999999998989710497641105931290474652480502287028359321905420548507653579024534631431971314e-01), SC_(9.9999999999999999999999999999999999999979586302428468363519600640923364597659234099492503330669177846e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280710177585520992008928783997306635831705032362614146761285280505e-10), SC_(9.9999999999999999998989710497641105931290474652480502287029204736466407793979487730010311306989853585e-01), SC_(9.9999999999999999999999999999999999999854065663193875774579612709516583102709747531558516852992088904e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010569885455276606280699328773944861917036417777999445531370915233967462779739107489e-10), SC_(9.9999999999999999998989710497641105931290474652480502287030746863265451594853211790088849402344292978e-01), SC_(9.9999999999999999999999999999999999999625102559730491839237046477992666410284955436590490525973163160e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280667076894810470090808640505051517408805446749413585251638502422e-10), SC_(9.9999999999999999998989710497641105931290474652480502287035331373447387011174668175994682589608086110e-01), SC_(9.9999999999999999999999999999999999998944429816239960114552480648988171049817196129365050792652058442e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606280319510013176629776172076365922991986358055738150822545407017314e-10), SC_(9.9999999999999999998989710497641105931290474652480502287084736987957914345426487265309953331393997618e-01), SC_(9.9999999999999999999999999999999999991609064894328219636552995231466021863574039554549104729959085276e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606279631209459113472141328320619554348307366310725414361720561586791e-10), SC_(9.9999999999999999998989710497641105931290474652480502287182576896298927614959717197792098630128043873e-01), SC_(9.9999999999999999999999999999999999977082549260061527899895556788089987956251985938460757394009139333e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010569885455276606276964299140156919642707939871999139100343032208853030303942357478e-10), SC_(9.9999999999999999998989710497641105931290474652480502287561670389134426497166519622511383717769518950e-01), SC_(9.9999999999999999999999999999999999920797668745560722410694068378465514806563473128353910247247889778e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606255282976097423074208969575161720677903898540791503288573436503320e-10), SC_(9.9999999999999999998989710497641105931290474652480502290643606974381357068239938089420484180860423686e-01), SC_(9.9999999999999999999999999999999999463215474030430395311444122056935111525476935952053336049609715441e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010569885455276606111857559363710832193306089539830995309078884256150063562434472907e-10), SC_(9.9999999999999999998989710497641105931290474652480502311031109997821332507348913742720168919065320069e-01), SC_(9.9999999999999999999999999999999996436236131598708894796186224706066558007473838216473367385483932626e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276605629044873748688532206814855432019638350213082888027620192802571539e-10), SC_(9.9999999999999999998989710497641105931290474652480502379661519529814391745720350564284136480598973871e-01), SC_(9.9999999999999999999999999999999986246521791538258729638254986546889236476473330007508325544538996804e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276603569248769007003880614193413630062602570900587541994472137082372032e-10), SC_(9.9999999999999999998989710497641105931290474652480502672455504511279943113996383366430337188166816401e-01), SC_(9.9999999999999999999999999999999942774727177544473548174521984567189189975954959568492852591404916641e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276595775173038200719219311392348145738886674934572417492119945172792484e-10), SC_(9.9999999999999999998989710497641105931290474652480503780360547741900737984970521462779070413328434428e-01), SC_(9.9999999999999999999999999999999778281523896137433618593024222717980568593827219497802737090408929613e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010569885455276564138425894558653754233353920544380044457642240112829532804465173081e-10), SC_(9.9999999999999999998989710497641105931290474652480508277431518365772536660799607137188224913218166655e-01), SC_(9.9999999999999999999999999999999110591080692907326214171668989685482312494824540681928928373115296644e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276547937641696178129924965716439835063111631083664242414211406295268968e-10), SC_(9.9999999999999999998989710497641105931290474652480510580325554503133030956082559368280548080723271341e-01), SC_(9.9999999999999999999999999999998768675120352766660295675698596357243501613765196001567276123118507281e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455276087572586385704625364331215934469494499123958053761342847156965699304e-10), SC_(9.9999999999999999998989710497641105931290474652480576019870167813476160349741383174450472021813078966e-01), SC_(9.9999999999999999999999999999989052715814552169216569906810537437262234167525390218513682182337733751e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010569885455273901224405374682159029987236164782049381232498437833249539252195372335e-10), SC_(9.9999999999999999998989710497641105931290474652480886802862232688681691857817905903505215847669868735e-01), SC_(9.9999999999999999999999999999942910052052446728185270821965337229865157528948662843733980084916901670e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455265670251434406807530094208377169555641578466241468082770659877340624462e-10), SC_(9.9999999999999999998989710497641105931290474652482056811568869527370422921262456134705826730141701276e-01), SC_(9.9999999999999999999999999999769196175400503725686803044573496760191836013467085696736445693818614609e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455233913124185671370775982219140630069109777413651993498423188680546722517e-10), SC_(9.9999999999999999998989710497641105931290474652486570994218946349686920234882253691999195837060275812e-01), SC_(9.9999999999999999999999999999098965121895029017006853256633562880657477867420646385641871461283145245e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885455221690127518912244807433441228986588351600124626688787093950957959369356e-10), SC_(9.9999999999999999998989710497641105931290474652488308457404859301217536270821109232572378458927550678e-01), SC_(9.9999999999999999999999999998840999976975250795707825504181164350176325112860316982758879361242240914e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010569885454883151268814821459626941583585650300796273087255672954728061723462274823e-10), SC_(9.9999999999999999998989710497641105931290474652536430764890958162605916435334667229388309440770678639e-01), SC_(9.9999999999999999999999999991696170592862149004465013172056144831380115777125064311337818780273520746e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885452970320826057066134321265167816693501321287788822326658076900279541677514e-10), SC_(9.9999999999999999998989710497641105931290474652808334011352889449543484469012137086271790276975948647e-01), SC_(9.9999999999999999999999999951326071849817797298930298552668164708045361225090728650043144692742330681e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885446029139780813267958641917661373057439008671041032081447702252590541289813e-10), SC_(9.9999999999999999998989710497641105931290474653795002572399429361306092061455003918431428129028203304e-01), SC_(9.9999999999999999999999999804833127192450133372714809456376500852417687980679503179866854323193993676e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010569885436076558755222780669098701628927404430877005413039201295536597124113805507e-10), SC_(9.9999999999999999998989710497641105931290474655209732822944789377606060817699967998885954053950429390e-01), SC_(9.9999999999999999999999999594784881529872781427073564149254483633308807573267103098044412832782431938e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885395750391733829212812808914853316962554848133420426902449056712012766444686e-10), SC_(9.9999999999999999998989710497641105931290474660941979385622267099525378932911674176635866051078589406e-01), SC_(9.9999999999999999999999998743705084705284805842846930424215782385703914144627975722551034726311003810e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569885270916363385058387134164529620455066204170033020789560654445414642479712689e-10), SC_(9.9999999999999999998989710497641105931290474678686770987754946169423115451318525155952407912565460427e-01), SC_(9.9999999999999999999999996109095169324459648571749443279199257787310443551412693799114685035042103483e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569883978768658472286785008453975362014146063086476148708289654514050500525032610e-10), SC_(9.9999999999999999998989710497641105931290474862361783691748434117239784697879676060608802398879241078e-01), SC_(9.9999999999999999999999968838444686200120023491898565875741849623015846849904822252685446214355669626e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010569881839389770049126167544646076219613503742747114662612588635432513484171057318e-10), SC_(9.9999999999999999998989710497641105931290475166468228346468624286221697301193399317933104154633979244e-01), SC_(9.9999999999999999999999923687063233952321126687963890581690859665411369667313923314068467607115496762e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569842563549497045948843490357979636390429539370434650279085262174168754366535621e-10), SC_(9.9999999999999999998989710497641105931290480749413919211483986396040309589548752034748305240282503082e-01), SC_(9.9999999999999999999999094774309340701994681485034382635983487986687849848310557267402000712834921153e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010569759758280077260057953133837309476767651861118672346216062261510971566398440499e-10), SC_(9.9999999999999999998989710497641105931290492519940504377303835274177428163818189380126343135433035651e-01), SC_(9.9999999999999999999997347177225878509640255439600092080532287262522028425822573371596826568761414113e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010569284836377361373125304065982166109927966396569237246892845857520103458114426718e-10), SC_(9.9999999999999999998989710497641105931290560028698352330895588385537563354825831358417019564189291265e-01), SC_(9.9999999999999999999987323997084394886799867798507223339671689606711723240113348193767954409571403190e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010567246252676093120269505815643285666186671392419504045553027029948055103136067975e-10), SC_(9.9999999999999999998989710497641105931290849807402292278179649004724999418573090525602089685976791800e-01), SC_(9.9999999999999999999944299888163632296211375605586204921151481211382012749850613152443123799117835408e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010558397847418329626945512550424343460267490344027571635183416823736975943078613016e-10), SC_(9.9999999999999999998989710497641105931292107582300588062483115407184506630692969114225793002934925145e-01), SC_(9.9999999999999999999757555163702122379870786438031296329530061090668019762179903883725147698409410858e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010542826981293724523667205634130227785097397949987523265193239109565583348728672477e-10), SC_(9.9999999999999999998989710497641105931294320935327007044074507369511389709478990606328849225281964855e-01), SC_(9.9999999999999999999428933562480231335039989597248287322607857494873785499782017897184737722043805424e-01) }},
+      {{ SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010438651211713486033926894932748691957197365773334744376621408473931493714167204206e-10), SC_(9.9999999999999999998989710497641105931309129215934826802222775786719912069970416159735107157650408239e-01), SC_(9.9999999999999999997230314170725042867096513266938461288399716754751844839536309127270122471818874966e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503871364272867307538378152592437784819613553517473916586286948e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748315815446076260679344320412837429950063769e-01), SC_(9.9999999999999999999999999999999999999999980325535429971135088712317950386439514187919850657481263087e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503869953473960935048422654416190502275278155075940130203419101e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748316351638827590943430886995083826141049601e-01), SC_(9.9999999999999999999999999999999999999999969189501517070270505635905661905866762034046070148021612534e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.8006320313144215105234214339491822085503829873523617373156763653476961451604139647887506490829142812e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748331584553136514221291874892671985102625350e-01), SC_(9.9999999999999999999999999999999999999999652821460517580037963213396072397378796564273240914459308402e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503710749725655927994729703534326504490650191100171159783136567e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748376859125358923828332198776265307075842606e-01), SC_(9.9999999999999999999999999999999999999998712526817574361102820146040154617127154586582632723039912875e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085503627766787098147783229791511357884919414057676062142393172375e-10), SC_(9.9999999999999999992777598081273407055059035031902744407748408397886792453432031829603697994436042513e-01), SC_(9.9999999999999999999999999999999999999998057507300761933828097007761162502314858428557047704546872429e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.8006320313144215105234214339491822085500869512988060382852067079655915096280189406434741286797927563e-10), SC_(9.9999999999999999992777598081273407055059035031902744407749456708660704215502300136071746080783715704e-01), SC_(9.9999999999999999999999999999999999999976285440631493960738201205449719411301449027871823277906529178e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085492524347214982823995363092766787395654872355588156812623284866e-10), SC_(9.9999999999999999992777598081273407055059035031902744407752628399095082950229130839671989660069219936e-01), SC_(9.9999999999999999999999999999999999999910413509034437120200693732293959757037331824877531607352102231e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085485385766288409339196605913818634917940734452508869044218275748e-10), SC_(9.9999999999999999992777598081273407055059035031902744407755341511027849487109264295898567375439559079e-01), SC_(9.9999999999999999999999999999999999999854065663193875774585656446220901169224535568176740911392780325e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085371705384310620276381652739315594905485832391748025742065578681e-10), SC_(9.9999999999999999992777598081273407055059035031902744407798547241135533867123816590670849998092017382e-01), SC_(9.9999999999999999999999999999999999998956738210487488574368681689054014217881046829140726982690804878e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215105234214339491822085164340179518353536683179841461810433458829780685889266103566792e-10), SC_(9.9999999999999999992777598081273407055059035031902744407877359125086890242420982553172616266663166926e-01), SC_(9.9999999999999999999999999999999999997319916731188286638774756348647437117361762963475218256239355239e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822084547874728468068060188157296680221353269471635015704433970561166e-10), SC_(9.9999999999999999992777598081273407055059035031902744408111654959032930999634485677137385953468046492e-01), SC_(9.9999999999999999999999999999999999992453893559481090673321711143088467740032077955493988269722044850e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822077904448664401401075541329756149221341825577158454731597879046849e-10), SC_(9.9999999999999999992777598081273407055059035031902744410636576748709017871754188451305699299855044358e-01), SC_(9.9999999999999999999999999999999999940014514982473054895371863945014528515125812792072290798817060431e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822064748207139663740042592153233412678311073304126544044235322858732e-10), SC_(9.9999999999999999992777598081273407055059035031902744415636780043771701744801939552777907594316681493e-01), SC_(9.9999999999999999999999999999999999836166722696822591911916330069415667481734227586242274673617852892e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215105234214339491822013772632481346583690747766679601470540297106644743006934196792783e-10), SC_(9.9999999999999999992777598081273407055059035031902744435010720229877689963353443801217523372718183133e-01), SC_(9.9999999999999999999999999999999999433794899497556308046527532935417158192710991240006295746030682550e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491821599353784723317906195476252315583905504324075758523433347810557194e-10), SC_(9.9999999999999999992777598081273407055059035031902744592516074946835542895384410310812536827248587530e-01), SC_(9.9999999999999999999999999999999996162611230490497462152016868338752388692643536293775396572639971390e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215105234214339491818857906880175678260402598758098926815184909417926306548626948869173e-10), SC_(9.9999999999999999992777598081273407055059035031902745634439166703988410969989422723414361028328592325e-01), SC_(9.9999999999999999999999999999999974523208505153287440507294126689513542968705163940800538670357804189e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491809629379799002336618545447170544962924603079201479535530279427480095e-10), SC_(9.9999999999999999992777598081273407055059035031902749141862729359987084435034067303080352447446322377e-01), SC_(9.9999999999999999999999999999999901678531579286397089318988716372330750519314820733699385449595636476e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491770258243330021885429204666956284914602664580747183810623973014749790e-10), SC_(9.9999999999999999992777598081273407055059035031902764105382966685834375779880978741161398215957756919e-01), SC_(9.9999999999999999999999999999999590905459011951662439833618477173226900732473411559817885851821010199e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491621281546781881872723577199075498749804109768200940663533333434702553e-10), SC_(9.9999999999999999992777598081273407055059035031902820725943448712788752190274925358818026472756829751e-01), SC_(9.9999999999999999999999999999998414969230610875826723166468936452870626879383442509605559591395520871e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215105234214339491016573786455689518782728922491051306053800656263022485809537126909634e-10), SC_(9.9999999999999999992777598081273407055059035031903050553111796725868376976670222344488337010960238812e-01), SC_(9.9999999999999999999999999999993641754496767843277676598667024107617724066311691125475258135600362122e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339490706910473610978389980277764330574380752449620964284534229806929620965e-10), SC_(9.9999999999999999992777598081273407055059035031903168244742368780633550185175496984185131164987905357e-01), SC_(9.9999999999999999999999999999991197450678666176553688442103744137195553168979081344010683532602810861e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339481907449509268868543837905080076678538708611048656634076580956951076996e-10), SC_(9.9999999999999999992777598081273407055059035031906512596062306731766948678891442711542813943571633674e-01), SC_(9.9999999999999999999999999999921739574526691956386294103565296760403442454728303428628813435509365695e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215105234214339440117384752307327175009006720486315157682817427291854543257574953277429e-10), SC_(9.9999999999999999992777598081273407055059035031922395461932907927732821617554110421413825064456841858e-01), SC_(9.9999999999999999999999999999591872875414738633143113084221693333385132318623050279151927919588271553e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214339282789793265719001527352503838059633296698936113855748576484698234406871e-10), SC_(9.9999999999999999992777598081273407055059035031982189890294255695370076911952625272249880467718108824e-01), SC_(9.9999999999999999999999999998350019492685305873405462962260221244506015875423234393106431776142897034e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338675781076289074246551989017359586785342402831407804662147534906506393398e-10), SC_(9.9999999999999999992777598081273407055059035032212891567597106308622758487740611825362318426077679283e-01), SC_(9.9999999999999999999999999993558642332449813818852937660520524266671300415478295695770502444712040654e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214338442149568433000635925294564130683537101933100652379395897439759592286736e-10), SC_(9.9999999999999999992777598081273407055059035032301686306825314336033932419565572154739638270363782492e-01), SC_(9.9999999999999999999999999991714489786785398486254826195818012004990041592763428327427538874438589590e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215105234214331971285983727284270257737983241757498446986811951213925769671885610313600e-10), SC_(9.9999999999999999992777598081273407055059035034761023447855174939296675350205226446320691119054027550e-01), SC_(9.9999999999999999999999999940637220021726235708627661125020156294932075197374802908339815305572537779e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214295409264999965682658009385745303224572902274547955377236476152782091472858e-10), SC_(9.9999999999999999992777598081273407055059035048656902255902610922387859873710186608894915647834332993e-01), SC_(9.9999999999999999999999999652037686976821961132511623844831476036648963588017258029808715001633830000e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234214162734877686049589928875056158074172470002760570854742745979326530020747908e-10), SC_(9.9999999999999999992777598081273407055059035099081554871931134460002240792893455158005390581692840720e-01), SC_(9.9999999999999999999999998604782497149632078329553234065925343484523644318701583029251087001431414923e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215105234213972500307926899081957000438920669704283253848448294468416461298195427721792e-10), SC_(9.9999999999999999992777598081273407055059035171382714800925656137751401408884797760707878130452789517e-01), SC_(9.9999999999999999999999997103180383145247097017298709415829872046107774105294223859915598246000976321e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234213201702158821119475454100653378153378925951624724891141034411718435845708097e-10), SC_(9.9999999999999999992777598081273407055059035464334728317855205964108913995675828467576218210454152953e-01), SC_(9.9999999999999999999999991018943792323236699534831516151621851476434316916029728776935540669208225713e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234210815612800375423194572096512089880613575312046512845073694935839043552700157e-10), SC_(9.9999999999999999992777598081273407055059036371199492846574353984013802735432581954329335258040877523e-01), SC_(9.9999999999999999999999972184528841446098436041515204766064992360450642294008956996079312466653546322e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234186117380042730440106632128538253797312159851491409430994431455971049571260681e-10), SC_(9.9999999999999999992777598081273407055059045758088946403038204801540378281222941827688207218031639640e-01), SC_(9.9999999999999999999999777230906226973142594358523362991422121474189581027361513531160763326915860180e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215105234145225090761735288146942755469292253620737755056194744441373516070742766559607e-10), SC_(9.9999999999999999992777598081273407055059061299743393915593151743907502833249578646352393441332759540e-01), SC_(9.9999999999999999999999454450729582094066659837527952782944517113060724186894219623178617291033880976e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105233394502985907473726659278550303184732202434504260789345486431540583425838155300e-10), SC_(9.9999999999999999992777598081273407055059346621591226404618735716849364207030606380957431987769005929e-01), SC_(9.9999999999999999999993528682867798618516309365510353101724405530968451500413162143963062004806230639e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215105231811755278417303460523772333383854531860684699431374492186758830297146871285589e-10), SC_(9.9999999999999999992777598081273407055059948165754684065584387631408602026005831075909281813217032620e-01), SC_(9.9999999999999999999981035384165507871512908769087164436607266872633484100765931477060603545517266405e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105222734053363702811982163494605506793060725113630544768954654647105209812023090081e-10), SC_(9.9999999999999999992777598081273407055063398266221462880712700031435448922196534984496140600407755646e-01), SC_(9.9999999999999999999909381234224754204718636446233046193132426600548930702361095690017109530701971671e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105183768372769731063970448750422009268145531142617244383661811315298748743484577075e-10), SC_(9.9999999999999999992777598081273407055078207687600204458629088901006040445703139845030766108035034969e-01), SC_(9.9999999999999999999601808596782430605271883151514866997199912673140143207610222282235321803079030120e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215105014639122484087222150063629963864648121537921854269254718901033274751036854862537e-10), SC_(9.9999999999999999992777598081273407055142487492206985634536399002479851607558953320936609027282344482e-01), SC_(9.9999999999999999998266799717531746905928312989510972463613602860585298554374532813980178944411260906e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215104717016122945046499084272240523227984375638140936743365745165425538764729992347493e-10), SC_(9.9999999999999999992777598081273407055255603042737381182561354660611851019431022135385657203008623665e-01), SC_(9.9999999999999999995917535197155829884383484168722554303976941254599635340707647255863588355011746221e-01) }},
+      {{ SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215102725790665501531229183158716008381067053690616140817202382403804703092034554668227e-10), SC_(9.9999999999999999992777598081273407056012394568250234745000476025502072455291846357443936178915533874e-01), SC_(9.9999999999999999980199948429713383224488491248149962173404309153772842854074994315273246306242901151e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291622069905243307814099402220104484050723280883467513325250524e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915597187651543085979744512004865322717363906e-01), SC_(9.9999999999999999999999999999999999999999949457361664130189609051807908237591512322590233404735572721e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291616260955838582516869162702048574398870955836882680116365780e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915600726246964358640558381736203139822188691e-01), SC_(9.9999999999999999999999999999999999999999920849491165171865799452329395949730327403827216704845423021e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.0916272026645401634466573731560627824291451232189061113974680535024384008717944933729324854176390969e-10), SC_(9.9999999999999999981446039011878694659584761713548171688915701255619456739590171356738909876111377185e-01), SC_(9.9999999999999999999999999999999999999999108117057184560239804157635194687686435156919609333588325067e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290960741225302136908653517475411190524384956566751139944242125e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916000044429206272771459776826693117760821158e-01), SC_(9.9999999999999999999999999999999999999996692550834364335987779515125550947906736550572453781336336689e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824290619059863514704108218850222868225264405583942757887763617465e-10), SC_(9.9999999999999999981446039011878694659584761713548171688916208183977017051769186770309542191004642123e-01), SC_(9.9999999999999999999999999999999999999995009841024227015676834654048392858335058710090636850060418130e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.0916272026645401634466573731560627824279261979352870109238430763426327094464219147825800261006623836e-10), SC_(9.9999999999999999981446039011878694659584761713548171688923126494035166441850659527215047637408228714e-01), SC_(9.9999999999999999999999999999999999999939078576029825069321849766723652380561467103777104305978827410e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824244900848556066362421405740193340942839283911465517887097251275e-10), SC_(9.9999999999999999981446039011878694659584761713548171688944058013942778840878746201497917808324767716e-01), SC_(9.9999999999999999999999999999999999999769857136567276362693342240879065592487829244195684640164917324e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627824215507817957094664184165630701546292116051869193993844765268374e-10), SC_(9.9999999999999999981446039011878694659584761713548171688961963152419323560838922369325831964940799368e-01), SC_(9.9999999999999999999999999999999999999625102559730491839280893661545609657412039027117724537862796247e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627823747430061278944871868568632140745143294259558342881104847032878e-10), SC_(9.9999999999999999981446039011878694659584761713548171689247098671973604651174724665192910196114569327e-01), SC_(9.9999999999999999999999999999999999997319916731188286638977219827790346433892449840959322498813333612e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.0916272026645401634466573731560627822893606048871654018979657525817426716729597503865806009581719421e-10), SC_(9.9999999999999999981446039011878694659584761713548171689767216430000448532405596416682067662128168071e-01), SC_(9.9999999999999999999999999999999999993115010633025453495397502811847272997625993371440599062517507182e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627820355316148917067447287780779600270309784587744398260585626217297e-10), SC_(9.9999999999999999981446039011878694659584761713548171691313448010281649903669781631039422583479972221e-01), SC_(9.9999999999999999999999999999999999980614459554435257309017658074184100566997953039494594619552461228e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627793001080399313068631001041125095990418382620660494056520526569336e-10), SC_(9.9999999999999999981446039011878694659584761713548171707976628670320306728088296025553882827658718697e-01), SC_(9.9999999999999999999999999999999999845900524314082848099597440215841016896719248447583467996646220010e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627738830396662357408362382921659569390522220598263991418281011442507e-10), SC_(9.9999999999999999981446039011878694659584761713548171740975389734217977512686719518411230839047178723e-01), SC_(9.9999999999999999999999999999999999579121146974999221563838011949822177576509978087254037227586734045e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401634466573731560627528939013326695139210882052932306803595308815772282719679533738312e-10), SC_(9.9999999999999999981446039011878694659584761713548171868833395767459080500034861382939696805641676551e-01), SC_(9.9999999999999999999999999999999998545449635147156438286419064427141744196293675120056317104715817606e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560625822573840999760844235380573410039179717427827088112810192922402368e-10), SC_(9.9999999999999999981446039011878694659584761713548172908287445910070958598622893079740968959868361215e-01), SC_(9.9999999999999999999999999999999990141955221139585444178076569968291098462988938815233715948433812956e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401634466573731560614534695538623618535097885534624280275535757865931001863108923961336e-10), SC_(9.9999999999999999981446039011878694659584761713548179784442098622204781693629635314582083283494416055e-01), SC_(9.9999999999999999999999999999999934551496743450527259356653077801836488691680791083469016054984773033e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560576536334005644686890039637623044567672801833509961518045451653677157e-10), SC_(9.9999999999999999981446039011878694659584761713548202931627375719836534564992292492051559606515591450e-01), SC_(9.9999999999999999999999999999999747417450607018907222341252516241783484435221803859795877300709365728e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731560414426100774107151877171242344345697076292579156639528486529428544240e-10), SC_(9.9999999999999999981446039011878694659584761713548301683138034072553898535132847302594215911060915174e-01), SC_(9.9999999999999999999999999999998949058188763341780574656359840563760001775192007557537283347519770557e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731559801016146440920191708236227804895166874535999751290659551494865496514e-10), SC_(9.9999999999999999981446039011878694659584761713548675349614454198054890780839870893250937154676502771e-01), SC_(9.9999999999999999999999999999995928141442258195371591810967032041939989163960441835654799868101480052e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401634466573731557311138412262872610146604059954348174491373488066914253639857009276366e-10), SC_(9.9999999999999999981446039011878694659584761713550192090308136972406724598797697412194036949574515492e-01), SC_(9.9999999999999999999999999999983666010234907146975039721280750687791286949541826222771533265114762244e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731556036103034301209852714122641870199650075162053217513665837230521425714e-10), SC_(9.9999999999999999981446039011878694659584761713550968794327412065245348402699820587534689890468678797e-01), SC_(9.9999999999999999999999999999977386725560014619652972630276649966105036290841444219825352135201028116e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731519804416647366451584623892014662416464255365203635894093212944331866134e-10), SC_(9.9999999999999999981446039011878694659584761713573039786966718293415314897331360091758479091850853833e-01), SC_(9.9999999999999999999999999999798953187944219710102332298996385884957485157748505637404721400267769816e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401634466573731347734272066967288510835230804727814703858807777073010426960499391691618e-10), SC_(9.9999999999999999981446039011878694659584761713677858504315956287414970257960026959380393878238089180e-01), SC_(9.9999999999999999999999999998951543429324385332211054940264686736930352104906350758157116255622913386e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573730699939597159851231403769512281542886488686642081834414221451255720934331e-10), SC_(9.9999999999999999981446039011878694659584761714072470870656498345086890096426261504455505230604929591e-01), SC_(9.9999999999999999999999999995761289068599073573328167821678227013021652468968216070740893606924592517e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573728200587698588444559916655290002651421069025297582696039267335019895841697e-10), SC_(9.9999999999999999981446039011878694659584761715594982872093382899231630259072883204049328509700471353e-01), SC_(9.9999999999999999999999999983452499567438376122747976879847871645253951302071363655202288188117520521e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573727238612464304213911692806681484970718576924095038024101987309543485030866e-10), SC_(9.9999999999999999981446039011878694659584761716180982322638924258918893200807059134938776343699744029e-01), SC_(9.9999999999999999999999999978714971142208482756265860740805068974897937845364113358212808389643076343e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401634466573700594900877452190162186397013470875860351304093457667455279909777436098588e-10), SC_(9.9999999999999999981446039011878694659584761732411338150880543249329819280203138378343494914919750493e-01), SC_(9.9999999999999999999999999847500219974255568956674821616928473454789937445898669422055563539720555116e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573550051170605308248957970160896587248209938034099734429738378875677054839126e-10), SC_(9.9999999999999999981446039011878694659584761824116966402519068288346075327534275814446569326296562983e-01), SC_(9.9999999999999999999999999106103585231269798891035883640784786426552865214880678186779071974897853210e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466573003765800147287352196508495865159370702714378384691426909026509925823504133e-10), SC_(9.9999999999999999981446039011878694659584762156893648712494654667013785051122617159712255852505918916e-01), SC_(9.9999999999999999999999996415761486395657808665948573825930309242762211183137723981536388733212103183e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401634466572220476994230944260764001888675450785481033421744723697534316786471722570748e-10), SC_(9.9999999999999999981446039011878694659584762634043988478756753080005475999519196518929775460079651492e-01), SC_(9.9999999999999999999999992558226644603018852219658255838962633701226203000858182583879478071733869144e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466569046723861033385502929533411774544468297963327006527309072269447248879234986e-10), SC_(9.9999999999999999981446039011878694659584764567376080551563212947937603087359285740398496766484131933e-01), SC_(9.9999999999999999999999976928150996789278966628646745973286082491441326142593927061117418837022355405e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466559222026453233657112890069140567242962586845199491936114429913215942395057685e-10), SC_(9.9999999999999999981446039011878694659584770552215479281625059075286319423722737538854050850667135857e-01), SC_(9.9999999999999999999999928543554824346363889777456939374096682552937913702355654888767775931335267579e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466457527317287214213749670462400514929161010397007062446085128489769085113938825e-10), SC_(9.9999999999999999981446039011878694659584832500841151559924460882520627954842933540249815074622871794e-01), SC_(9.9999999999999999999999427718213174070381238712850494920145113928635008250558073308734300983522122707e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401634466289153753624999423641817973106335706465662610355270080476312897627726647374462e-10), SC_(9.9999999999999999981446039011878694659584935067739212991659530302317955629591430200828228990019698431e-01), SC_(9.9999999999999999999998598513348559736457764176046144337929246818995242416398959277984014571749388974e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634463198063517866137271933047365169956031821609114634564336089489962503000557666813e-10), SC_(9.9999999999999999981446039011878694659586818044675816934800521308427954094708840585202714771063725557e-01), SC_(9.9999999999999999999983375535318616665058041150606891137264530329676532236926664392835864807544636171e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401634456681116763990602139216203258965089230925756045334476588013161351086387251661703e-10), SC_(9.9999999999999999981446039011878694659590787925688239392961033268162594173965322536703881672121511796e-01), SC_(9.9999999999999999999951280924779949972653497604892083041979920232458352789408838789601547835472942468e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634419303776240427882385593654551119219864052918359257359714572314590374743866582946e-10), SC_(9.9999999999999999981446039011878694659613556808117898425923747074362671389866074580535403812632544216e-01), SC_(9.9999999999999999999767205278257062846629265039921775132535072856317376773366705992670913929737121989e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401634258863003236804873183807476857548939232915257696885823951494651482096142687610208e-10), SC_(9.9999999999999999981446039011878694659711291345842438076433879423410898003765140374473594828268411287e-01), SC_(9.9999999999999999998977067761633698710242550711322314380199704276341959258207520136871382406419351485e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401633562475124474848198182909705912034212106555878389209913958517985318588782483102548e-10), SC_(9.9999999999999999981446039011878694660135504880429657184404284978755416517073784575024455052143325841e-01), SC_(9.9999999999999999995547501954697830340665174571731845361193508497262952369089484721524193505623708914e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401632337015607745965322695998667462041630152395617084780395808455909241522354388006283e-10), SC_(9.9999999999999999981446039011878694660882009133216637589617434954866450850753380042473689150176202400e-01), SC_(9.9999999999999999989512368109707179936908395981761132018147528706552371122943721275671519161949360297e-01) }},
+      {{ SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401624138166088198367511674428522070378155142637362154578160777079375018308048031683583e-10), SC_(9.9999999999999999981446039011878694665876442609599561825950331363560079353941910721432792479082400449e-01), SC_(9.9999999999999999949134735434017487309367125880946511702248256334455845002675756948415587794518423956e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949313139331809425235040808565398335447431763442803098424369528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401230337717018089137602395122971990459463759e-01), SC_(9.9999999999999999999999999999999999999999857690940760870814582962129249756177303259926399817265448283e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949310394855080159153142940351419249040277282424331924934495207e-09), SC_(9.9999999999999999947759024453118569571484923605709968082401258390773731439055624568017977009906326838e-01), SC_(9.9999999999999999999999999999999999999999777141937551192327376203771360411615444240254653081481685177e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.0221641311147777740227785579903068722949232425918096164164125123801927673299509499457004630400578431e-09), SC_(9.9999999999999999947759024453118569571484923605709968082402055361280993320054917875538267815562298804e-01), SC_(9.9999999999999999999999999999999999999997488793091883081044052472426665383647237080051979741863989926e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722949000690204430490718398765889171153773949518516111640122190528e-09), SC_(9.9999999999999999947759024453118569571484923605709968082404424080625066680371723160465492244549848068e-01), SC_(9.9999999999999999999999999999999999999990687467161586313153886110506196977872437050403097690865929867e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722948839260575608667720129149762660564683412867022897739561662990e-09), SC_(9.9999999999999999947759024453118569571484923605709968082406074156387875078295780865063077460538917618e-01), SC_(9.9999999999999999999999999999999999999985949589244296250401564545029140862917496342041371575761268668e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.0221641311147777740227785579903068722943473532454700818063470675151861568357249266329105135410325538e-09), SC_(9.9999999999999999947759024453118569571484923605709968082460920704612934092375495111471770701969609480e-01), SC_(9.9999999999999999999999999999999999999828468184128193497423837665616905164309330631214917625493344476e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722927239387983346871047019217862724554755079343429497451866352622e-09), SC_(9.9999999999999999947759024453118569571484923605709968082626860306392466898572957075755612323035090306e-01), SC_(9.9999999999999999999999999999999999999352004258897842265450096149929574744008829514209671131364163007e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722913352455448547406850554067107695432747561584004228423449635504e-09), SC_(9.9999999999999999947759024453118569571484923605709968082768807549675295226487053684690594102150390903e-01), SC_(9.9999999999999999999999999999999999998944429816239960114912997880202634813837898550212973117107768535e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722692206010336584341538213340892733017219603487055569185063721556e-09), SC_(9.9999999999999999947759024453118569571484923605709968085029287188845211438288817305416844887017823261e-01), SC_(9.9999999999999999999999999999999999992453893559481090675586477465744427354548819615931556206967603507e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.0221641311147777740227785579903068722288811184581303416467565897150841950195303619731812794552677824e-09), SC_(9.9999999999999999947759024453118569571484923605709968089152644404488650496325021577106980696364365843e-01), SC_(9.9999999999999999999999999999999999980614459554435257313371264628978585428572878198925323767974620013e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068721089579262042992665342966806745496419579282920602767235563655847e-09), SC_(9.9999999999999999947759024453118569571484923605709968101410762965553419440101158433033420930847019381e-01), SC_(9.9999999999999999999999999999999999945417609478202728628706996422868471504174900062455254746213410622e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068708165888895489234358189858178312988812980330661173776273182432343e-09), SC_(9.9999999999999999947759024453118569571484923605709968233512090308801881881590738801752374644811589349e-01), SC_(9.9999999999999999999999999999999999566113837026538499163423337283644965280394473776776870452571409122e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068682572589562640602762362955358748805636343817443121041437616094100e-09), SC_(9.9999999999999999947759024453118569571484923605709968495117616058018313988361805672820408545230967757e-01), SC_(9.9999999999999999999999999999999998814963452647375052505702102335785204977243470363293385726243258962e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777740227785579903068583408011408523838614916881654413788994554873062618764132297003151e-09), SC_(9.9999999999999999947759024453118569571484923605709969508742364720680672915324752922303082293597506264e-01), SC_(9.9999999999999999999999999999999995904533264318402837201131691789971320634572251207081581633458087340e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903067777224452076448765624133453294224583181556076872215376744021101831e-09), SC_(9.9999999999999999947759024453118569571484923605709977749261539157574795263071526724364750908804622089e-01), SC_(9.9999999999999999999999999999999972243453752963013516180184867941168417331097610439599260958484976874e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777740227785579903062444191374105640202252818315911439322845908738689351223806736479555e-09), SC_(9.9999999999999999947759024453118569571484923605710032261612762661579263992209747872198830522639805560e-01), SC_(9.9999999999999999999999999999999815721631602309763287689646995777089907866234666852871659219358506149e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579903044491613082983178088015336813445010316522065942925692885004303768590e-09), SC_(9.9999999999999999947759024453118569571484923605710215766428664813714117903635912150416810019909636334e-01), SC_(9.9999999999999999999999999999999288822543345027177175435201691477232275835414673167189256780946354535e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902967901556657643847233385754180994190739771714537088727060014938699332e-09), SC_(9.9999999999999999947759024453118569571484923605710998642513445201511446119652827662281964189506952508e-01), SC_(9.9999999999999999999999999999997040943144315153243527577576070268129205240226260063439534329271184051e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579902678091949468060637012897235553227649084652045355768975503761858813623e-09), SC_(9.9999999999999999947759024453118569571484923605713960972366661755272302191335454679464500002902350169e-01), SC_(9.9999999999999999999999999999988535177826366206843962401903522875951551544216082029300763682210597620e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777740227785579901501732676204161366776517368243572780527349225853740498743422149344534e-09), SC_(9.9999999999999999947759024453118569571484923605725985294911007805579273687059282517113616120152451830e-01), SC_(9.9999999999999999999999999999954009628432034923653913680060224216629149490107498280416080699503506041e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579900899333743109606830790090545333549561186156974009229076970531953334323e-09), SC_(9.9999999999999999947759024453118569571484923605732142800731318450449720066983446006939347375677315747e-01), SC_(9.9999999999999999999999999999936329524579117242747108556071113255727505167004569741349579176077137234e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579883781432858980376862024126314980254586915881218729237518460302336062189e-09), SC_(9.9999999999999999947759024453118569571484923605907115843568666856562584941625622605585221855412845882e-01), SC_(9.9999999999999999999999999999433927795843233487615821260252844631603136242358546650111699919402800398e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777740227785579802485750163205912214298690901151864692650721960791975715945135743664367e-09), SC_(9.9999999999999999947759024453118569571484923606738091152229756662257850564392286820222209325693133077e-01), SC_(9.9999999999999999999999999997047940646975674911401778180907785960190531120834657549343416362251839204e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785579496430853355382739305693788543093937734027429351004543853164188908641912e-09), SC_(9.9999999999999999947759024453118569571484923609866474528919672137113748671427803376343708669277056801e-01), SC_(9.9999999999999999999999999988065384299375078695054010954455115808598781464087503336228166537987992360e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785578315595448196503582613758108979420835428630067915829614843595874920198153e-09), SC_(9.9999999999999999947759024453118569571484923621936550487957595037673746723527590422830105781902892646e-01), SC_(9.9999999999999999999999999953408462698994121488107222591773651582046608687188220752648103945026583013e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785577861103859325760391822420695463887084256565464211039611805732066542529341e-09), SC_(9.9999999999999999947759024453118569571484923626582200488327975218321223101307794780394947064280125245e-01), SC_(9.9999999999999999999999999940069364553129654899878256180503000246254991478585940379894569887497477979e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777740227785565273105352760973235124378594775037269989494557191010093496289995153324146e-09), SC_(9.9999999999999999947759024453118569571484923755252206047697134357657510575268764867187224409902179850e-01), SC_(9.9999999999999999999999999570617978321167650102705457355036239643017932408333074348850660096985132110e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785494147720075223479280602802330292124947149086097649139888858062409511962260e-09), SC_(9.9999999999999999947759024453118569571484924482270382471876332003554494711447044009299966766777731566e-01), SC_(9.9999999999999999999999997483123912178352766996720923162900119763966549082544858143501452499257965350e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227785236051568378505645939056690856193059139393057094426825341813357209171055769e-09), SC_(9.9999999999999999947759024453118569571484927120436668903310947835347857921185200615147603212027568609e-01), SC_(9.9999999999999999999999989908132464907450296535226411384644131371954814862894060757166143711989049252e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777740227784865981569424249069660342444306537403821142970009683063465097545440832895289e-09), SC_(9.9999999999999999947759024453118569571484930903159458230554877366966151610244264345871309538608388747e-01), SC_(9.9999999999999999999999979046765263027957089777786231309365197545169884881526548507696411221188188088e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227783366520821597694080392309760396557180338860653301394255166326970401543218385e-09), SC_(9.9999999999999999947759024453118569571484946230109382659009747363270396862916793745245561172647569363e-01), SC_(9.9999999999999999999999935038351090113233798238883887907338503731064453263170285859164067276687677221e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227778724777275707359096521654037539794789417941150756566574890533170670019911911e-09), SC_(9.9999999999999999947759024453118569571484993676346967085228490839022178946499104842016330126351835549e-01), SC_(9.9999999999999999999999798805526891086874855481591445556546876900397593704100712282668152972658508378e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227730678436474634235619239322916377614180424562255074417094619002647843145436132e-09), SC_(9.9999999999999999947759024453118569571485484788808948819280484389164923628203746973169058744339433454e-01), SC_(9.9999999999999999999998388669737387100202845616569557425809256940044773122692594908685579791930416367e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777740227651129227986322044281658037661014107617373715034102241969959766525552436017233e-09), SC_(9.9999999999999999947759024453118569571486297912284702058638817634236474686819988850060627285648508278e-01), SC_(9.9999999999999999999996053940722735938723791464898039558628335707788702770823561118156067007740790935e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740226190723115101098594572399666165573233060919552582447798299343636211133048784690e-09), SC_(9.9999999999999999947759024453118569571501225659739222403576805881351656795469835186746330549451679073e-01), SC_(9.9999999999999999999953191760322436725089653169964866473326094969388955496787795926828429358073237027e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777740223111748335715265538817210280356053823988811347115350378470355046138286157290731e-09), SC_(9.9999999999999999947759024453118569571532697835540174749899210195630476335765608319498975918412177234e-01), SC_(9.9999999999999999999862825408608611088025037973920406095113541653179170496073278711934956287391390437e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740205452575545308939402689864474602896345616850202576472657356022571417141428145737e-09), SC_(9.9999999999999999947759024453118569571713203565655288830351306223687211093441296975069534179021966017e-01), SC_(9.9999999999999999999344537623324642963833293419321882859006713356912371610495552047747500748403102291e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777740129651266693191643966950947436417946069543471603489344734473468559304762255684667e-09), SC_(9.9999999999999999947759024453118569572488017355657162713723525709519800016848807412636364162921558224e-01), SC_(9.9999999999999999997119807566436969510722402742842555855320720929262505316087415826332266431552052197e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739800638187968409664655891313759345670236465682379122831274410479629017911552530765e-09), SC_(9.9999999999999999947759024453118569575851071033058310203867614751862149115671003622820978088884425159e-01), SC_(9.9999999999999999987463440197158656388716618369174614375272998992497331147687893444050288599726558306e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777739221661699795825160496607280776851726203110539011354369865178199026132081928202307e-09), SC_(9.9999999999999999947759024453118569581769161022746462708964520271183698346584973302327059519339165345e-01), SC_(9.9999999999999999970470773250183626366814259010795074887433052608752435579136683041688797055100772595e-01) }},
+      {{ SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777735348060787581154711370406874911907454974268753223670460471094725822170726226146985e-09), SC_(9.9999999999999999947759024453118569621363720129939654670640056563901072890106103717338918761264994666e-01), SC_(9.9999999999999999856782546644439786288471934899021505153116354410712951491392831149671191440380943657e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587171546075661726577694028335342498674492523990483662786651778e-09), SC_(9.9999999999999999584726205405478205084209634007503279450517312243145817357777540109405435584199863140e-01), SC_(9.9999999999999999999999999999999999999998868757284550027389008386968063566409637117078118907197067940e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577587110036260124809973070790074572922732249153701069940628216436e-09), SC_(9.9999999999999999584726205405478205084209634007503279450519084908209641729055437995947093049751833578e-01), SC_(9.9999999999999999999999999999999999999998228457407613936739729763130054921218429679447511468273899815e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.8819222563924995443937678136670927577585362579311281415358318530955040105257936996716398908971059018e-09), SC_(9.9999999999999999584726205405478205084209634007503279450569445258939236813815709710380855906466883465e-01), SC_(9.9999999999999999999999999999999999999980037922132410433220288395518415303878188778570566577725921349e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577580168867574216311108211240084231468169517151158952331439189589e-09), SC_(9.9999999999999999584726205405478205084209634007503279450719123993422585549935836368575415701910366685e-01), SC_(9.9999999999999999999999999999999999999925972843948451049824895817612405348696082954961484127800792092e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577576550871259968617790226824722822218896082755881706475465921672e-09), SC_(9.9999999999999999584726205405478205084209634007503279450823391834438350142116056613704076933000348489e-01), SC_(9.9999999999999999999999999999999999999888310520064913105158449414864491183642247690373623409855141855e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.8819222563924995443937678136670927577456292993530924283051981846584690908873916802972242357682283464e-09), SC_(9.9999999999999999584726205405478205084209634007503279454289130377776957837621095327417907686328838402e-01), SC_(9.9999999999999999999999999999999999998636459841626632836988686327477544647527795330176194796697082810e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927577092449780293088985553485519654398240126970385178930711208827476e-09), SC_(9.9999999999999999584726205405478205084209634007503279464774808918451754486664496047503602982822908772e-01), SC_(9.9999999999999999999999999999999999994848954341461445605136270128735817338283756478501243733947654214e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927576781212796761607840035866400371391593912909393045397463739976239e-09), SC_(9.9999999999999999584726205405478205084209634007503279473744416816970168165374908585837073625858477225e-01), SC_(9.9999999999999999999999999999999999991609064894328219659726716483975822074816923788130535756497063049e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927571824830073443972033393198205511581451136591821861009607772994230e-09), SC_(9.9999999999999999584726205405478205084209634007503279616583513632253796250641569294341006679296995128e-01), SC_(9.9999999999999999999999999999999999940014514982473055058552935289913977188640020350600135457308165637e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.8819222563924995443937678136670927562783856595272313701367114315206133953274314115032024457521280443e-09), SC_(9.9999999999999999584726205405478205084209634007503279877137340494225900398176562514894948638422805498e-01), SC_(9.9999999999999999999999999999999999845900524314082848507159562568845086457067518958868870661617658564e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927535906407224062231205271442428646578974652485817661791126497680415e-09), SC_(9.9999999999999999584726205405478205084209634007503280651724535873755193912440886199936570843608801856e-01), SC_(9.9999999999999999999999999999999999566113837026538500213522783217109270399941056737067664778738570030e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670927246257818833397991863506115497658955223989912573379239550210976487e-09), SC_(9.9999999999999999584726205405478205084209634007503288999171670031009558176981203912735999936785457305e-01), SC_(9.9999999999999999999999999999999996550953510461338422090398420440145868421890571044628665523401179963e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670926672655170227378476221834251210231670359640053010203127913293236086e-09), SC_(9.9999999999999999584726205405478205084209634007503305529954063464747586214942756674643863380141265322e-01), SC_(9.9999999999999999999999999999999990579911293756602252336535574564971392011308426888653431764338370246e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995443937678136670924450156853877287215350072253952977259669803660096971263461564802122e-09), SC_(9.9999999999999999584726205405478205084209634007503369580627690306610541408202880105602350019285501290e-01), SC_(9.9999999999999999999999999999999967444329012656361346917078274470831538151138178797214585237081776638e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670906381793768622962821939326575141819627152491808173128647013194846582e-09), SC_(9.9999999999999999584726205405478205084209634007503890296804810057484388982260656698913512036780534801e-01), SC_(9.9999999999999999999999999999999779357751952749080870950072893445742772002105971052733244750316186697e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995443937678136670786856684526402984504603089285514740465332136088572546286159978308679e-09), SC_(9.9999999999999999584726205405478205084209634007507334917530039043511511143464325907069992473068581529e-01), SC_(9.9999999999999999999999999999998535134987333437820991172553463396698425678396635503288748695341193063e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136670384499554905452127237109694299988882821077901398131880075214382265172e-09), SC_(9.9999999999999999584726205405478205084209634007518930537198767244654677472788501036883740767974829586e-01), SC_(9.9999999999999999999999999999994346710451642364336290972629054342050222070904185794081970490900393571e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136668667946380142528906854118590350909821953241827374244052605332981016925e-09), SC_(9.9999999999999999584726205405478205084209634007568400265185071967774742869063793362360486833142068914e-01), SC_(9.9999999999999999999999999999976477874771338645958100215641553552309309210460132717424144909609874175e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136662172669780065644836372959362045966473658699582041845363606731951885392e-09), SC_(9.9999999999999999584726205405478205084209634007755589087136941734753021029413188595539452684220248671e-01), SC_(9.9999999999999999999999999999908863872495571475731480763866100785218706844869651779432772488654033407e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995443937678136635807847250507036546506847384632202907111638309723797477345602326620238e-09), SC_(9.9999999999999999584726205405478205084209634008515402775474675257086583626502601397001417650477700807e-01), SC_(9.9999999999999999999999999999634413486426920844331804764834065091078411916109534570183717540735621628e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136622306749988811501426875611736628802898694589611791966838400985916221274e-09), SC_(9.9999999999999999584726205405478205084209634008904493902316677193513640356158375976695159809894555456e-01), SC_(9.9999999999999999999999999999493870861811545675747695601659494391071907783757480990771450574553740023e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678136238656593828231343420951841560437506542165361603970158167650996120580139e-09), SC_(9.9999999999999999584726205405478205084209634019960993139393017026717323078260979025160503382515464282e-01), SC_(9.9999999999999999999999999995500180657543286201342585040918038314736099827062966990431119956965472294e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995443937678134416639889062073035435082384496717167143094858001198415296008304495025612e-09), SC_(9.9999999999999999584726205405478205084209634072470098069238153543797185811995795079904383089386399211e-01), SC_(9.9999999999999999999999999976533499296954794484000565463325883931610146292464865235185156931131780737e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678127557270288266271986712107535948692653549530026073491349232711445582384099e-09), SC_(9.9999999999999999584726205405478205084209634270151797242793692332754424291330363379899928220353734607e-01), SC_(9.9999999999999999999999999905129391303609969172279880345350282749499073281466661574697777230872060598e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678101092127707077002399382867361235872434760409435679971367967462474296110668e-09), SC_(9.9999999999999999584726205405478205084209635032856631476095689275477385200192507605025604909952321630e-01), SC_(9.9999999999999999999999999629634701717664889884434964562333416295995395342566308697308263330234355885e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937678090905962345785939656670408850332804805951243250356009883578051957699615485e-09), SC_(9.9999999999999999584726205405478205084209635326413998096086289249961774788541561690847709778556690112e-01), SC_(9.9999999999999999999999999523599585690193138384676086111155131786468700578965403724005291094635556205e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995443937677808780973687259985636193389265841798824465507609482183206180519564864729260e-09), SC_(9.9999999999999999584726205405478205084209643457036837090960928572445220814856920953298122987625584210e-01), SC_(9.9999999999999999999999996586757815936682626583914766280506019234838400331168951031120746694270853569e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937676214703209514204744692795009212335282028037217233717325397737065981919344088e-09), SC_(9.9999999999999999584726205405478205084209689397118706998182424933389277798398951013933984278631390991e-01), SC_(9.9999999999999999999999979992856707357104523313014372229470775460212339581033882224853277679820044880e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937670430195542765463770703080331123764598003517802505264600769642924073180362381e-09), SC_(9.9999999999999999584726205405478205084209856102132577760627083827734088481966482314373663268254246898e-01), SC_(9.9999999999999999999999919777759087170701019442593978416399571698979459234780224849424409611209652512e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995443937662136105405768592358666520412217666475621369621365165475299569648643998316545e-09), SC_(9.9999999999999999584726205405478205084210095131362201128621322957623963598743965897900669045962503626e-01), SC_(9.9999999999999999999999833438613901007820841630244038025252650177657065618500849256234287958408322747e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937628529861628900185965380533021378737593402628191703856782539416562543954417379e-09), SC_(9.9999999999999999584726205405478205084211063637181144218562737610591044064620159902269306483520092800e-01), SC_(9.9999999999999999999999483607069670501877676370746550685425442859453887132839460223831148833372326291e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443937524498085285969231986338123534146764673006823572319904316653075123603308610749e-09), SC_(9.9999999999999999584726205405478205084214061752097291612868793873894162363683017509596379799805671993e-01), SC_(9.9999999999999999999998400665542235046114142421706256696630883181278938556965319237218674075886266184e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443936447672937386777802909492236510751219878611254815402649334649323191142833576880e-09), SC_(9.9999999999999999584726205405478205084245095015697029861035698059754885235842519922498614621813165596e-01), SC_(9.9999999999999999999987191218665130933096807498027739924179257874984640654410574348286117415878749922e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995443934664798596334417258335185973788356139645655672101161148166957023926832399624725e-09), SC_(9.9999999999999999584726205405478205084296476068135328958062259960730216914556232839501383325392027802e-01), SC_(9.9999999999999999999968631998299997554256467627500941593572295577849190457644197015301554208192636407e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443901933855879768795845276809992031369545162211815523918762408794330084088653092411e-09), SC_(9.9999999999999999584726205405478205085239756391011113405364757886223563861089868522859386398747383246e-01), SC_(9.9999999999999999999627912091883744722490870873583559566519126541217559435220146368151934003243123220e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995443832927196539834685489096471280805393082855645419779179513537998363502905194307959e-09), SC_(9.9999999999999999584726205405478205087228474664921628059219499032792925304756316277172477506834337829e-01), SC_(9.9999999999999999998909572179831628898197144378936152971048048898447329120508434143164034266893512121e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995443437145935474851626763343442080486658635403774537652994253187532574678847289744029e-09), SC_(9.9999999999999999584726205405478205098634582914184277144989291532470413766084914522835024446636835173e-01), SC_(9.9999999999999999994789600586006509138285757895621734642909056578637078558124383183961738379988162254e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995441738270344645041922130085321820250207535694819125184356947723497875274980160260964e-09), SC_(9.9999999999999999584726205405478205147594856674728137260112710269546609474051208170685268173434315853e-01), SC_(9.9999999999999999977104783581715672846610547876785476089129773595271783251945750612384324465931941708e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995434364356925817763649755397547681925012975382611448458940617764048185679572273358093e-09), SC_(9.9999999999999999584726205405478205360105308659024541402713787640535750464383516725028934072767609507e-01), SC_(9.9999999999999999900344419184609625282478583596551119103946719131052064540959650972128486199775946576e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995421388208646640741363019290775557520252742521038843303487105785000232956051189368799e-09), SC_(9.9999999999999999584726205405478205734067813939119484542424577899218832637001515621114858609878521067e-01), SC_(9.9999999999999999765266365808317369481200548678379498027053426819217476346417033639958675984505111686e-01) }},
+      {{ SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995334572213803910885552897979640202300207439772909318563843591630206579032521264592419e-09), SC_(9.9999999999999999584726205405478208236037291420315785973511871633854189595679855251773516364868795023e-01), SC_(9.9999999999999998861536280964841276179670188840754130029217388695466972886705158646337862189871187961e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853390937959930959941057659294221005700536473639795358323599804e-09), SC_(9.9999999999999998865797838816041488988492382848663221197878562989779706730272287496519927143373368353e-01), SC_(9.9999999999999999999999999999999999999996910332533889451025539087541978773756220542621035616797826657e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905853113300321985688975054957984612552806501633688919540179241043e-09), SC_(9.9999999999999998865797838816041488988492382848663221197891786250897732587665230469254364501931177229e-01), SC_(9.9999999999999999999999999999999999999995161535683041119286248656467547096995278248086300926430614447e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7627768395841485291399634056520333905845225781631627239224391890934029781271695808578963068202953554e-09), SC_(9.9999999999999998865797838816041488988492382848663221198267451164299995787145432431111045394063126433e-01), SC_(9.9999999999999999999999999999999999999945479266561354969010239868089944507083420072326744698722721398e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905821782858802799169390421862730770669302099399385400361729696892e-09), SC_(9.9999999999999998865797838816041488988492382848663221199383985263313004213884272440988853407530520101e-01), SC_(9.9999999999999999999999999999999999999797815895265073926299136764079516453289466584125051557187254982e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905805452262750538929417081253816798196060527695825273066739289448e-09), SC_(9.9999999999999998865797838816041488988492382848663221200161775109856098204801135107340429369255305691e-01), SC_(9.9999999999999999999999999999999999999694951978254302682057881087623056815473982702463335133062447721e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7627768395841485291399634056520333905262642748113571901321426273286868466275409531709674743767212763e-09), SC_(9.9999999999999998865797838816041488988492382848663221226014580956044692840014313187258652185363363918e-01), SC_(9.9999999999999999999999999999999999996275878192607264518605181786842104414784404875834776162970433210e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333903620359001625296434209159907742297269269750473514679322816116424e-09), SC_(9.9999999999999998865797838816041488988492382848663221304232890874043129874726105865566383851036809002e-01), SC_(9.9999999999999999999999999999999999985931385042063172066680615294440475364238048109078992947072718111e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333902215524664298599191264311119803018652071392881640680525560430148e-09), SC_(9.9999999999999998865797838816041488988492382848663221371142015326764517802586714904378516344633496335e-01), SC_(9.9999999999999999999999999999999999977082549260061528073028016109168236225183692356344319236878985025e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333879843836828090227928492319418091790829954214965125085328233416925e-09), SC_(9.9999999999999998865797838816041488988492382848663222436655582213760977609096174696820256970735529868e-01), SC_(9.9999999999999999999999999999999999836166722696822593142828246167874730693386264352805657565373684204e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7627768395841485291399634056520333839035479669241100077766099659306550037103632078781982057781343620e-09), SC_(9.9999999999999998865797838816041488988492382848663224380266565590207117991060981272443226913654512737e-01), SC_(9.9999999999999999999999999999999999579121146974999224694189577802024920777670685805256806669743527972e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520333717718394058120046039582352142231543428655188517886620760150663987e-09), SC_(9.9999999999999998865797838816041488988492382848663230158328621535154324702089259588249760727644190222e-01), SC_(9.9999999999999999999999999999999998814963452647375061053459087648547364633122509136386901424011992627e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520332410327870887039583466307933849308155205731442137437206471902440094e-09), SC_(9.9999999999999998865797838816041488988492382848663292426421662045406159661262628391280510376689344030e-01), SC_(9.9999999999999999999999999999999990579911293756602297485662152612745402743728874271229173460761793036e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520329821250288910768192838406327983092839128998484591796588460285686976e-09), SC_(9.9999999999999998865797838816041488988492382848663415738409095276558440284323067003536126797295273157e-01), SC_(9.9999999999999999999999999999999974271709151312756047649692862056755937082738088260853777748768594081e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485291399634056520319789531326618580367693135512931268016959633739213980700766560293871e-09), SC_(9.9999999999999998865797838816041488988492382848663893526796443500167867451930107221620689557450236920e-01), SC_(9.9999999999999999999999999999999911083451753335956047138007174169300842721460922930881846618711406855e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056520238234130700895833458879586645194588484245356617389260597834401605734e-09), SC_(9.9999999999999998865797838816041488988492382848667777828528875488951240210219318433349946898506981829e-01), SC_(9.9999999999999999999999999999999397378505840878009411491092391118568727790703680362181680872900105130e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485291399634056519698732122517440161093280236084419365978162625222650447674638768322629e-09), SC_(9.9999999999999998865797838816041488988492382848693473105223728493681421304402287443501584530428334177e-01), SC_(9.9999999999999999999999999999995999138195485116416392194295164838747924111411338968414496558274653483e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056517882607621032715920100325014740214505018695163145980556089269471929134e-09), SC_(9.9999999999999998865797838816041488988492382848779971062358456016498287528024787010316425011094362242e-01), SC_(9.9999999999999999999999999999984559648822034048749151181648388526769189191386336567281730186208246006e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056510134579689415801347150453092174495742110540493234143273308617799446398e-09), SC_(9.9999999999999998865797838816041488988492382849148992342210017177370500854495007543155689208463929344e-01), SC_(9.9999999999999999999999999999935756010571201682857121366624721921559931568965532615916894082992823957e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056480816766958141678165263160702723485089222671532571207741031634153316029e-09), SC_(9.9999999999999998865797838816041488988492382850545334336847794013560846462890139413186449147433582615e-01), SC_(9.9999999999999999999999999999751087609854148912963654136724607900591786264614614720781652763073714270e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485291399634056361813531652392459441884695892431860681487371901472469744347842572382131e-09), SC_(9.9999999999999998865797838816041488988492382856213192866345844351293845092164545655637136490108793259e-01), SC_(9.9999999999999999999999999999001504503314101192549208788611380347735492328882402855507248498846211137e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634056300873456955585515004997800931057276522204380994328329780145595943153287e-09), SC_(9.9999999999999998865797838816041488988492382859115632630030645556395220404625694916597348877717828763e-01), SC_(9.9999999999999999999999999998617652329995849768393037925872280530385576078211701178186787496077345128e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634054569186859881825280700324684723606663796913822799433843865402087126752726e-09), SC_(9.9999999999999998865797838816041488988492382941592000809642572463819329625493378581247191321760277064e-01), SC_(9.9999999999999999999999999987710024351199186180979020897038970378232714043237160209733920805865006990e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485291399634046345126849418975672893609811927657567481289630585209228299959374964415825e-09), SC_(9.9999999999999998865797838816041488988492383333285626261468880313144103067332952643139564625399433182e-01), SC_(9.9999999999999999999999999935907933129258276352039615791453206930401051283316718370534624928205425594e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399634015383902902721245969711480249805308133888217272756254958897883320676685654e-09), SC_(9.9999999999999998865797838816041488988492384807899629646569606968594826164721849183782723072514157099e-01), SC_(9.9999999999999999999999999740887937507957815141336736581392769708464643479196837238055570063201379650e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633895927851701977707093856700717973844940710410678477622369236368097684964561e-09), SC_(9.9999999999999998865797838816041488988492390497324769717365102924175091482701150150500900318210755729e-01), SC_(9.9999999999999999999999998988452613174095572104687122345663360747648579133676239671837024442543978577e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399633849950427352014278838835572623270156278473115514806135802142981675207599116e-09), SC_(9.9999999999999998865797838816041488988492392687126888094746041738236925922512434838771472792614663910e-01), SC_(9.9999999999999999999999998698847876912856968817402686696679714720389910427788390589217596034321366739e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485291399632576519272132913485599994320858843661671610808421858913891672932554641782996e-09), SC_(9.9999999999999998865797838816041488988492453337811016918948376906836729261217949213965911993561963065e-01), SC_(9.9999999999999999999999990677700562375098806875009263977879244407925157315862364529263969447948541032e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399625381310161475394861281968708737556415048480432404601191218295730000214416098e-09), SC_(9.9999999999999998865797838816041488988492796029564098963838103304952393691985394018445307708995214345e-01), SC_(9.9999999999999999999999945356183180810654277164132742420037484734756712782035416954223292033986885736e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399599271704218850626830742743733660772535153384436434794105091284630620855417812e-09), SC_(9.9999999999999998865797838816041488988494039571828840982811721669341014274841201975654781548259130374e-01), SC_(9.9999999999999999999999780895784413285333230312662137236447309333467707070691893999248188530708166885e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485291399561834563911399564094449453959880212782501507374348945218605517763522514359190e-09), SC_(9.9999999999999998865797838816041488988495822619276806883943666606237143903917978163332243669235386763e-01), SC_(9.9999999999999999999999545084985996453745011186391534647771426533060833283555741214471026176163039178e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291399410145633275233603693330727435148882565499689785552389149215119886118303961366e-09), SC_(9.9999999999999998865797838816041488988503047224533359060402373909730740422168328122566585712553385918e-01), SC_(9.9999999999999999999998589619703377352389884096383310428107333575542415729452708492486530576071062497e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291398940576079164521698479749771413845295046698755227199537293922380496001723590563e-09), SC_(9.9999999999999998865797838816041488988525411774502282603339187778849287947943732318388831230571743912e-01), SC_(9.9999999999999999999995631873183271375629248169544454257657446928365561386211733317998956925491416114e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291394080096691718364027522950639324650461725454048575275463263213469170485665173361e-09), SC_(9.9999999999999998865797838816041488988756905561060329695963450218162407043439457786492223277383281056e-01), SC_(9.9999999999999999999965016459836271856025140528459741172270247688045495858786624070651389316059110962e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485291386032714066974077761764310201277061452262507315070646896712213682601461452353955e-09), SC_(9.9999999999999998865797838816041488989140184436904369516788649679768748886709516527943437955996209921e-01), SC_(9.9999999999999999999914327232338598927288952010091871049103089231710195318257092179229846051600946728e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485291238294640976911538192710783149084534899778002027207333181167184678510493153798238e-09), SC_(9.9999999999999998865797838816041488996176619165285769622728537940692146017293241117737590051628027959e-01), SC_(9.9999999999999999998983747794758051056176412681764891924749292498353438533149143039388545655872842934e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485290926818403657769643397516923527842518553585309526386855039744685745811433036239091e-09), SC_(9.9999999999999998865797838816041489011011537257130018328659246225575915302639323819482058435244070880e-01), SC_(9.9999999999999999997021806802286496807650237625441881458493589844422561919158146850950531402138748111e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485289140375483842262671371188373324115180820058779232965534076960784350535923208009321e-09), SC_(9.9999999999999998865797838816041489096095826894493806925374235804996370151675855606777510471728229079e-01), SC_(9.9999999999999999985769277154236769915899596443318976972391034006475007197492149767871365015030342957e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485281472139088014026847596310324084087689299026278213506906472543755556979323927164876e-09), SC_(9.9999999999999998865797838816041489461316813959563279175249839642631511623271816240877416042972061978e-01), SC_(9.9999999999999999937468233535545381516089346945305567586522815182762523263259918568474370248381050519e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485248188412155238217703456887589218004254327824719886575452373885793240138720061677993e-09), SC_(9.9999999999999998865797838816041491046546451664241035303319676902535869699167930487943441100131837826e-01), SC_(9.9999999999999999727819148219497451979972376981550660324502958086097159778204490543305754095642297756e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485189617806368002957783660747902750390243555201154642723370366857692210046914740733156e-09), SC_(9.9999999999999998865797838816041493836133698902814972812714720652761673376946028637859929719084114031e-01), SC_(9.9999999999999999358891895736578948269198241772952829315555330238321289313236541182004083706262881760e-01) }},
+      {{ SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841484797755344521761336753630092657204359115626716439741545021919787464944285335480069360e-09), SC_(9.9999999999999998865797838816041512499668274739881593355279162520531809713143546349771725099307094919e-01), SC_(9.9999999999999996890610418073710507466044201240894392618549939258801257618214880154255704169895375792e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124076239811402829583736901454739055881209977828459629139512932076e-09), SC_(9.9999999999999996080216063340647631391452331190013712049207220433871972331669378744024884163886411814e-01), SC_(9.9999999999999999999999999999999999999989322160265823321628084304441224304335345322800638613949473240e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124074456053836048323782281749492463727799185860666389351005195440e-09), SC_(9.9999999999999996080216063340647631391452331190013712049365156708838989481861657988304167124297390966e-01), SC_(9.9999999999999999999999999999999999999983278347232280758021617456947576402797201977299899367543835229e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.8541334264391479089682452838710796124023780571753792175678266845941824275650479959136341366664944142e-09), SC_(9.9999999999999996080216063340647631391452331190013712053852031506893212401878910082689723779528026687e-01), SC_(9.9999999999999999999999999999999999999811577245696126621546812821770345625767406512521631340170837106e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123873165218256100187292260562953657308380372366068611833043336594e-09), SC_(9.9999999999999996080216063340647631391452331190013712067187715866281843582288588906422297752417771847e-01), SC_(9.9999999999999999999999999999999999999301255073292639192158867453463983221028539659525333525127146106e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796123768244918206545804278303487455545182896078820442499007637194579e-09), SC_(9.9999999999999996080216063340647631391452331190013712076477499224089688440665691276579706732760074326e-01), SC_(9.9999999999999999999999999999999999998945759074995660714315924216622563514137898350238151612656443715e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.8541334264391479089682452838710796120280819415597218587174070031906904993060651059297464167459462018e-09), SC_(9.9999999999999996080216063340647631391452331190013712385258806372785600039101470791065512940159926869e-01), SC_(9.9999999999999999999999999999999999987129496540949369376004744419701616934271878571437679938453057820e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796109729526437885746009020134635610703028064362130879302411891652109e-09), SC_(9.9999999999999996080216063340647631391452331190013713319484364833863642518609645919505775264783700246e-01), SC_(9.9999999999999999999999999999999999951379099061492584193175985572189778751077955761691769533143188407e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710796100703790958265353130454286839384537502982126201387774093139105838e-09), SC_(9.9999999999999996080216063340647631391452331190013714118635026916910626244969226887294653027982733630e-01), SC_(9.9999999999999999999999999999999999920797668745560724479867458467101119734226242920787262576045575517e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795956970874359359125239042408001738545309974029205516250350028479629e-09), SC_(9.9999999999999996080216063340647631391452331190013726844939240296569896961000297850273249502187903374e-01), SC_(9.9999999999999999999999999999999999433794899497556322815276179600826126789609977036050873720831942020e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.8541334264391479089682452838710795694786624382565915203169748645550281629125648187342538473048985096e-09), SC_(9.9999999999999996080216063340647631391452331190013750059082556350592311007013259279581332009562554598e-01), SC_(9.9999999999999999999999999999999998545449635147156476116655627676735966020767280837801139788477430558e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710794915352427203058231314363107085610402142239333738643566211538870229e-09), SC_(9.9999999999999996080216063340647631391452331190013819071226345919003056268423243469580204326102606514e-01), SC_(9.9999999999999999999999999999999995904533264318402942797088665494168473098099097473981074850292901263e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710786515670900938843996318872224347171224622601655999124970801465947886e-09), SC_(9.9999999999999996080216063340647631391452331190014562790236077312819648013936021841096093767522887263e-01), SC_(9.9999999999999999999999999999999967444329012656362107528272653614417853100088316564486519790276371157e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710769881446658099416786494431793772812759408123085644810131337913586554e-09), SC_(9.9999999999999996080216063340647631391452331190016035606644991402861406758161331366125344117718485375e-01), SC_(9.9999999999999999999999999999999911083451753335957698366782734742280036857651229120840445266045118002e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.8541334264391479089682452838710705429974086721663347427606689012360968482504999906035184983684405357e-09), SC_(9.9999999999999996080216063340647631391452331190021742226021766019755166635677073282552020915042484058e-01), SC_(9.9999999999999999999999999999999692705877798146209180980202889416039697765337697847566573070366550838e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838710181455400413512864239921708286433768946879981335322103027760587063180e-09), SC_(9.9999999999999996080216063340647631391452331190068135633895407621246050028898343090605287444857610771e-01), SC_(9.9999999999999999999999999999997917350069034595233007099170449693303062076961738535139839024391567717e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391479089682452838706715279861272005238531471922276780683297726262167817070902226046740195e-09), SC_(9.9999999999999996080216063340647631391452331190375035440925593210805358921401995417900921562182816958e-01), SC_(9.9999999999999999999999999999986173087681510939890725703967634438409829678474189534404127411730082082e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838695047100266764690485973105251123458538453116005753338117883318460984191e-09), SC_(9.9999999999999996080216063340647631391452331191408151630659817233526519261501640108258170968253225980e-01), SC_(9.9999999999999999999999999999946638401340557907902068705705193389311531369534416754397949971069919449e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838645267814025399252193391231391610761187865616878563625763645035454610811e-09), SC_(9.9999999999999996080216063340647631391452331195815676053199378411595122696629096424049469650269894756e-01), SC_(9.9999999999999999999999999999777973833582677083761839003282867801622797968248109465281412093970532925e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452838456907652600906277764508374082763528944905521246879493056328469114465692e-09), SC_(9.9999999999999996080216063340647631391452331212493336067980148975477582910497976898386563705056079773e-01), SC_(9.9999999999999999999999999999139762890673116244667382362441412074498611806063432540267177904913471882e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391479089682452837692339408111212715910642027715591669333663441661466081956482957037304491e-09), SC_(9.9999999999999996080216063340647631391452331280189228571281097872395179001384918627759255178010562392e-01), SC_(9.9999999999999999999999999996549216054525497749419450125046994409842377301546699750908551857759948389e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452837300813532278511617430408256716024832631294175412502278116661296908596209e-09), SC_(9.9999999999999996080216063340647631391452331314855452016542920727232708657487746454216181190133667741e-01), SC_(9.9999999999999999999999999995222629283209491907710975058103865056437916859896142418379002215591545389e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452826175127931132068008208047076488922744549354520722489181194669299931469263e-09), SC_(9.9999999999999996080216063340647631391452332299938499748177477830573433501562306992191853638161594802e-01), SC_(9.9999999999999999999999999957526047138001717817681444962935908587826610628982162599146333256723086427e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391479089682452773337445757009727994440521127767195988267674664956710257796866599342197140e-09), SC_(9.9999999999999996080216063340647631391452336978257378882822866917874417712819150609767043015561919030e-01), SC_(9.9999999999999999999999999778498875434179822287521504176714593801678029034816487651111047904678329483e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682452574418747627839472334610236005101556400781172545186797429375294545797210105e-09), SC_(9.9999999999999996080216063340647631391452354590784321375271123498673675322951774791775873344890407079e-01), SC_(9.9999999999999999999999999104512991501654557927672706922828054197266287565841481519793604528414013684e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451806941265813435034021585441597656144334603104741556337828883830192759239459e-09), SC_(9.9999999999999996080216063340647631391452422544264579097889755819457610418095005758362534702005887311e-01), SC_(9.9999999999999999999999996504108937765614607300264816901855676888980217525419793758197109697185621475e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682451511546955473109841197405995228975813966606873901811280520497644273636894228e-09), SC_(9.9999999999999996080216063340647631391452448698870950740015973038849528651004384903203315100960679315e-01), SC_(9.9999999999999999999999995503239752335493632100628211929463451869771304307041518445712652590272830600e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391479089682443330046508675482891583751909075505481322277351280455580152733759115162079942e-09), SC_(9.9999999999999996080216063340647631391453173099836794916966822857649638245666253087015449332269808181e-01), SC_(9.9999999999999999999999967782287109922127096816194106902306760260549771017464049733742723066614406730e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682397102493246466854829836149473491548770490797592999602659488665787003104192883e-09), SC_(9.9999999999999996080216063340647631391457266149082409092023850924426765477362542622576700012797951739e-01), SC_(9.9999999999999999999999811151871565800763397632866039298279906159989204249934323249246980141226165404e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089682229354317925170622589570924131846322771645243978319642169529815401236344789133e-09), SC_(9.9999999999999996080216063340647631391472118796345773727805562353032156430235833192143327694564741239e-01), SC_(9.9999999999999999999999242779449640058768654347516289896817061367090964354071394973738344691134514843e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391479089681988829355977355619610992766028410873057082154824192470324431160568692000489253e-09), SC_(9.9999999999999996080216063340647631391493415197400525257836644859537210439746900732568935047738603524e-01), SC_(9.9999999999999999999998427821224943822640099962445560074142691610312817642592390164625800399454935943e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089681014263083833246027369508056309470650375280762790683044587199823831576009957585e-09), SC_(9.9999999999999996080216063340647631391579704595465238782921358133130013803796122713538653308905133889e-01), SC_(9.9999999999999999999995125748988600589776353089229934875509268371213651978830681269042654770949272880e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089677997387376800342425725460413079570094827148434092054513422710005508277837334638e-09), SC_(9.9999999999999996080216063340647631391846822795875761490586935023652300294861573147387398681130188056e-01), SC_(9.9999999999999999999984903825865019893319946908188088205383835539155331117110398736637615192810567710e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089646769932231650045753227694158937720392977844970281393217115142797010924837526595e-09), SC_(9.9999999999999996080216063340647631394611743340108805550876934392529663654007202909120311016794830978e-01), SC_(9.9999999999999999999879097462979513917452949848961081265807171892953015199149554881259619812015217700e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391479089595067361370197575881502627958507194172929637110373615749107194021867640111977216e-09), SC_(9.9999999999999996080216063340647631399189557949081055773150076822286524078714207058364346449326677052e-01), SC_(9.9999999999999999999703916329926793678018862111769817298986764978455514246815942735270910801895372731e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479088645884434565332021891073076062911304206133125560487627038935186362608408664153166e-09), SC_(9.9999999999999996080216063340647631483231480749364090852452304932052535761019799455169407706671838814e-01), SC_(9.9999999999999999996487849163024170372705130403489972897352338031814143951856025881392177600435144550e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391479086644721698480909181809810495652198053668813883906991621689000278850873193904092910e-09), SC_(9.9999999999999996080216063340647631660417099482459208367049121416263417680999542214747742138117380380e-01), SC_(9.9999999999999999989707413496303388340721519420078257627117244044857524396603865672538099374182819728e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479075167239396632952533691297068103740674808287867991199350932853224972272048849116333e-09), SC_(9.9999999999999996080216063340647632676648696484016516910216440084340390416239393480240606438929099609e-01), SC_(9.9999999999999999950818856878525480855738591489530847742490060626019803498300295955884234956520046103e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391479025900595305595164845405629143435322937765714093075402853477559942342471423954536586e-09), SC_(9.9999999999999996080216063340647637038783099033400753311777110294761812629629870595272176845473762507e-01), SC_(9.9999999999999999783891247868511027170781605082943897394954430511221748833096102402546474750582444534e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478812060353015667112017147811026535996080503304954066879411703136229450234610448830342e-09), SC_(9.9999999999999996080216063340647655972483470804383968335532665332967605317605638006583542394530767736e-01), SC_(9.9999999999999999059347471563816813703974585533669424697611817767234581766718197928651000679505376365e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391478435757766532281791119567941067713974776033624931820469073329402577839965681766241044e-09), SC_(9.9999999999999996080216063340647689290816565184887672975660678196573203012985659183724804645643520171e-01), SC_(9.9999999999999997784340980155919732669734570236830603122846969557594646543331600029736926722238305013e-01) }},
+      {{ SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391475918132142611819388752102393165033692915673599538981558555025922168953731101952944236e-09), SC_(9.9999999999999996080216063340647912204748485323705100039051208845670299370846463132763015688408791668e-01), SC_(9.9999999999999989254000959293013931271700412167013185716357699584250005008723072462787133791238559647e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941898535036636488497127215277826105837373292871936344335743895559e-08), SC_(9.9999999999999973434123351957641655108356126724149985082438775339749458830259718282159421188380861372e-01), SC_(9.9999999999999999999999999999999999999927632191511183557994183122593964200121186693131821253591667469e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941895387803879315793299872988874079219567458382343020473787996338e-08), SC_(9.9999999999999973434123351957641655108356126724149985089693249473865841484827598087414262535851500214e-01), SC_(9.9999999999999999999999999999999999999886670956369799854044988463671964914776364482608527157520403748e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3050326092288740033569181029838216941805976809826695899140126048975278964994395575472750510702021020e-08), SC_(9.9999999999999973434123351957641655108356126724149985295788506388723666309129389406167136433710403627e-01), SC_(9.9999999999999999999999999999999999998722986845854788884493114329093815800121901031481744345330812085e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941540233536699932875645845363025690659646858121793240299327364662e-08), SC_(9.9999999999999973434123351957641655108356126724149985908335416629127715593029245923975961934901609806e-01), SC_(9.9999999999999999999999999999999999995264338077987706288142057272300188361878665987280080112655044046e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216941355113870576134170534247521407373599053140149328043222699929622e-08), SC_(9.9999999999999973434123351957641655108356126724149986335042283654045554271507060777033165528505721941e-01), SC_(9.9999999999999999999999999999999999992855005575931754606666996927182324767815907865680014421638671117e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3050326092288740033569181029838216935201957194797055558913809754941638344393443727753263366345178156e-08), SC_(9.9999999999999973434123351957641655108356126724150000518269071019163603597499360428529132307964434422e-01), SC_(9.9999999999999999999999999999999999912771669863329094278066907394996830421919897947037382758720367316e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216916585427959884469187807326758203851357581577783797264089925526073e-08), SC_(9.9999999999999973434123351957641655108356126724150043429976028155347428003603177928927825687293430165e-01), SC_(9.9999999999999999999999999999999999670477537098666404716444383168737808029257997045485448580331021229e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216900660567492273295120730967494053065553063846796737687860849897776e-08), SC_(9.9999999999999973434123351957641655108356126724150080137298703418888305134319528833619198411296276929e-01), SC_(9.9999999999999999999999999999999999463215474030430490375505426816001070370882161171454925897672854177e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216647060553774981849925239709514641198680468349184324639433206054834e-08), SC_(9.9999999999999973434123351957641655108356126724150664693600022665582320829834967885232053360597754002e-01), SC_(9.9999999999999999999999999999999996162611230490498141591227117409987770862933002305545875365444470571e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3050326092288740033569181029838216184466939424860888630100195381207733290186577598970803568872260432e-08), SC_(9.9999999999999973434123351957641655108356126724151730986965920740676914392042223558395600465768211262e-01), SC_(9.9999999999999999999999999999999990141955221139587188876048622219261656235944949583654932571973388819e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838214809245954742265419377173811367314349424751787432479877233923908776e-08), SC_(9.9999999999999973434123351957641655108356126724154900916180509965922682277778597602962171472564003882e-01), SC_(9.9999999999999999999999999999999972243453752963018422359883006009686408899733576960095770356938078286e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838199988984871292614883303374215467059746549187036360988123030153737747e-08), SC_(9.9999999999999973434123351957641655108356126724189062101255147062178168863153998649531416621923954923e-01), SC_(9.9999999999999999999999999999999779357751952749119337135415397346329586077771529539271281380108728480e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838170639830926741809530958568335571011493362051370422346370989158269400e-08), SC_(9.9999999999999973434123351957641655108356126724256712858150614922702979830843869958098485129944495945e-01), SC_(9.9999999999999999999999999999999397378505840878111582648947317989462397679279124007440589631192681694e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3050326092288740033569181029838056922703945924582953371350616939564370879092524701015723812374360468e-08), SC_(9.9999999999999973434123351957641655108356126724518834544069219311170530229229288816661521658881659094e-01), SC_(9.9999999999999999999999999999997917350069034595547432988650436181647644221125330940261413392968389518e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029837132430512349717370284170794244713523074906977632069057636054907386156e-08), SC_(9.9999999999999973434123351957641655108356126726649819192675945492171623482838879107836790373471767295e-01), SC_(9.9999999999999999999999999999985885083958419955469220831559843150294661624020909247679534989888611705e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288740033569181029831016766925519562232750992177948644066070800320507505566217604318134441e-08), SC_(9.9999999999999973434123351957641655108356126740746623187393076181955987299017720929242370813619334563e-01), SC_(9.9999999999999999999999999999906289720808098742720907229716158920760672342355836143655331519955913417e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029810429621160710161573712440902017379910746505443496719255786045616889151e-08), SC_(9.9999999999999973434123351957641655108356126788200665506226864446252634582417818026829258387594969086e-01), SC_(9.9999999999999999999999999999638348013401669077690243024579178299226548931177229741523212800738340787e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029722599860432517172270613751044829511414889164834463326645861348850036552e-08), SC_(9.9999999999999973434123351957641655108356126990651128045481293169565207020284408985081102515251893284e-01), SC_(9.9999999999999999999999999998495243655009417331317688561903245427796709676759356953926808791320061855e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181029390260263829590149913456224351414409283553055449877714086385137998884119e-08), SC_(9.9999999999999973434123351957641655108356127756704735553197802007476906457230123986916422857779626781e-01), SC_(9.9999999999999999999999999994169843720028349941592538225760202828478839826995574233873092437649509806e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288740033569181028041268523604461953823383997278967298033210221445506810102503263840496936e-08), SC_(9.9999999999999973434123351957641655108356130866174686352525261339132012455099191859878573340985613311e-01), SC_(9.9999999999999999999999999976612715875189483262521423988785668767272054029719295093432855511617270359e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181027350466654197443147635128226423474605049994344377004418410211625135308972e-08), SC_(9.9999999999999973434123351957641655108356132458495521851970115470928880056461360025195819232241699345e-01), SC_(9.9999999999999999999999999967621929367772741946225924242764288467765420502067864563128999844661065510e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569181007720488443023505691341050813424692665321294556200991184316214292802977125e-08), SC_(9.9999999999999973434123351957641655108356177706235417060187842614509154144159870398663892478488389859e-01), SC_(9.9999999999999999999999999712137757917274836580961221421196767902045034659261072139007454375760673223e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288740033569180914494543814489619553184194488716404956513798745406664282923586874560335800e-08), SC_(9.9999999999999973434123351957641655108356392595077811996239503526868390917331556904475963601561449150e-01), SC_(9.9999999999999999999999998498802064678795413484501746926129232251926979707006267863768144179071722611e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569180563525637262939040546898057842835900463712130133522736435890518017375558907e-08), SC_(9.9999999999999973434123351957641655108357201589852238721937238654545656435722777384791657321513478687e-01), SC_(9.9999999999999999999999993930941655940840769424730197440877618183673004054802495568807642620449795820e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569179209400886152681773886767321934547610892932911998098818689355504267123203173e-08), SC_(9.9999999999999973434123351957641655108360322891560511798673301920802715538520216011605741403777091156e-01), SC_(9.9999999999999999999999976307007673116191718623322642009286202072493750628018743115740692728657137089e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569178688211982963846204285654125432586546044098171572499388964189604648509058321e-08), SC_(9.9999999999999973434123351957641655108361524248977930295655900735364742735521391891431924510957287249e-01), SC_(9.9999999999999999999999969523733964508734122356626501843749396315139728631602016872313338809424944338e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288740033569164252906037521887384643497458231108320425650491205985670687250021963775971883e-08), SC_(9.9999999999999973434123351957641655108394798099906369460752916458830513392941920380883367319581051924e-01), SC_(9.9999999999999999999999781648223384146705773976327500723720699150992758122725248634223825439970777452e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033569082689765047852855223809605531101633991750019390410944162480572206776327501281e-08), SC_(9.9999999999999973434123351957641655108582803799598688844551140409031441391091741301980621292503541198e-01), SC_(9.9999999999999999999998720103922495208031780838389231646522367516006428938271336698587564652589687208e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568786717620537323519352210844379188630264599801475349647042222091045538661626338e-08), SC_(9.9999999999999973434123351957641655109265029244118859818421708893774744014140554410141745583431432601e-01), SC_(9.9999999999999999999994868026385819352435406147723010892486651478667106240700739674518742653615294803e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288740033568362339300715619847002109287518546008952559829009023684632406666407615330889289e-08), SC_(9.9999999999999973434123351957641655110243235109957647273988158461472423796287777163980142500206950499e-01), SC_(9.9999999999999999999989344742444552135674714342920078298901794099170363644071131460666931767933431315e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033566642830465632003857432938244002153335937059064773092361790347930531429952809050e-08), SC_(9.9999999999999973434123351957641655114206759046682537295416670776479532208069869669756099335381479988e-01), SC_(9.9999999999999999999966965334515149423921951965446316148261727882896036822079951144253428566846102422e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033561319904174350374434275012839537014584145889988215634456548289498139090640738434e-08), SC_(9.9999999999999973434123351957641655126476277724608408227811397415480911472215581814997369138591897659e-01), SC_(9.9999999999999999999897687447469607417747458765343849524801920657752153278543760846722340091981890354e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033506222691646023496050595575136474827988363123959999383083780132428533334549145326e-08), SC_(9.9999999999999973434123351957641655253477149280015552457234612442912479287163605988280700683247640873e-01), SC_(9.9999999999999999999180597212289475432785927605626713332501011942789496875196521271097405584603894210e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288740033414999518903535943315189771401403757641387891347279737858720104034101328215406856e-08), SC_(9.9999999999999973434123351957641655463749537168767989893157737156568318383573341780867443198579992457e-01), SC_(9.9999999999999999997993327595661291877814745490172533782687408692303257715898944820439387166718282707e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740031740276644326005026903627169834177521852334705309376977331819281467611299764914517e-08), SC_(9.9999999999999973434123351957641659324040374491495405099474277712778104230050133561581709096805654047e-01), SC_(9.9999999999999999976196808953725985378419049520770602512495101682175257311240184405476635363144084316e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288740028209457752382612683862057340124611212640154211823561772456661468832408153056095505e-08), SC_(9.9999999999999973434123351957641667462693057702376953653874330001967302215221827752093921278913483386e-01), SC_(9.9999999999999999930243200169970946045905869824297953553143821833837967488024916294299766287744876219e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288740007958775180407577507671501580016958719405240241859081791549717027539220324187424553e-08), SC_(9.9999999999999973434123351957641714141176745247689728843347781219463234640014308165600987723758983090e-01), SC_(9.9999999999999999666680561304531588008921690304348624640871323159657723565850186682010014340332749633e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739921033511900895340221098927055636402240391902735775914901465210440672386701510101990e-08), SC_(9.9999999999999973434123351957641914506743170328663917024908323424168658895394225905063251966804017362e-01), SC_(9.9999999999999998535348237438724258560143069738531915557415473639921423490384123549045359637543561592e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288739543737276207259132909466675839635171681695926324716637343993089478835737179117551674e-08), SC_(9.9999999999999973434123351957642784186869783463375142718090285347794241198075075083993573173785328090e-01), SC_(9.9999999999999993624837633167616030412372148862144576593905643833136148586888515830377842435918785023e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288738879795130231457182099436346606550290454646570058726447764611070994958731205656767954e-08), SC_(9.9999999999999973434123351957644314595166899084445635934225758419851896397848238323141742399243589266e-01), SC_(9.9999999999999984983630433093548587528244734272145492402806064054336268981211275582602980786469075297e-01) }},
+      {{ SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288734437737542664961997432338568416445109782736057443365003214594648131985103286226755391e-08), SC_(9.9999999999999973434123351957654553682758312401526339910151363051623876406840998050557310735110764520e-01), SC_(9.9999999999999927170249792211308460553589011877428489444219410461884118665513398622904776147812361375e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168632351439412322537004869915500826033302626413620842380097984833e-08), SC_(9.9999999999999823626601084126541648835308088414680992100413858885402740815598978051202822836025045974e-01), SC_(9.9999999999999999999999999999999999999519543189770622208567888719815946857668660973679333387764133062e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427168578513024922390510589691504187900096033159609447605136795426745e-08), SC_(9.9999999999999823626601084126541648835308088414680992420173613288240963151385325594731494323419305776e-01), SC_(9.9999999999999999999999999999999999999247597627371478534003969670338901609540609309055070730960157091e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.9392490925347339368984284437226427167048995976400629811929303815966749712390724744259248202947499761e-08), SC_(9.9999999999999823626601084126541648835308088414681001504356355737528829902550807841695913510666557501e-01), SC_(9.9999999999999999999999999999999999991521787387600918594925497116812465842701664658562565457618314711e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427162503035257765170581127329508330559929136741335203251073169941510e-08), SC_(9.9999999999999823626601084126541648835308088414681028503949428591774637607739271355194446034258296268e-01), SC_(9.9999999999999999999999999999999999968559487030391864217013940770419594432090328042501079296134571431e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427159336269376755375758427881820476051996531606512660169050875581420e-08), SC_(9.9999999999999823626601084126541648835308088414681047312160813649188940901417830592595427726275565698e-01), SC_(9.9999999999999999999999999999999999952563697840524961026067589613318533082549259226886144264948095368e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.9392490925347339368984284437226427054076752495745864704987022746508525718124278544606049080929011772e-08), SC_(9.9999999999999823626601084126541648835308088414681672474650929830537986555372019310432905518882162786e-01), SC_(9.9999999999999999999999999999999999420882763562246046193812165493239534195003949210626103643023683236e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426735611454678511435123271599059929655565114684972401960712520998750e-08), SC_(9.9999999999999823626601084126541648835308088414683563919381994647244303597693233849255916439752160510e-01), SC_(9.9999999999999999999999999999999997812268814952855214801708223717456631194917908356542947276124470968e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226426463191425814870842907745989524807541345990491597074166826129854429e-08), SC_(9.9999999999999823626601084126541648835308088414685181889791211313511627642670204706785606447565589729e-01), SC_(9.9999999999999999999999999999999996436236131598713085126492693319640612172214927113929791459634625964e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226422124960444313061534520914195259018572154495780369382785838861226178e-08), SC_(9.9999999999999823626601084126541648835308088414710947724211302048018812402930931585017964718834260229e-01), SC_(9.9999999999999999999999999999999974523208505153317395469332722390492063381799849951914744825292875666e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.9392490925347339368984284437226414211562017387974101609575869682860014711255472985086021290370647973e-08), SC_(9.9999999999999823626601084126541648835308088414757947368637282747496697515088042219479532148990805723e-01), SC_(9.9999999999999999999999999999999934551496743450604207094281998390504600757088426649577276358516575873e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226390686223060536515153410959449464728101777520425980292058461924808352e-08), SC_(9.9999999999999823626601084126541648835308088414897670216688335045784864740877437173155454529250171756e-01), SC_(9.9999999999999999999999999999999815721631602309979902191641894579086709191855492790391884856169142335e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437226137162120897670397156306778289726464449139486341506703739732398041215e-08), SC_(9.9999999999999823626601084126541648835308088416403413010394823470194663575292187265334593849605850200e-01), SC_(9.9999999999999999999999999999998535134987333439539357180450575111994491555475083475565473090564116931e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437225635098232742466688095838394461160851520440999770962153713375146325109e-08), SC_(9.9999999999999823626601084126541648835308088419385295502515082513042349962806422468192279261680845636e-01), SC_(9.9999999999999999999999999999995999138195485121090444253959869133769894446643573037593301683611069101e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.9392490925347339368984284437223689786179465084151732069815455491932531474757391423066677396886037402e-08), SC_(9.9999999999999823626601084126541648835308088430938988349639677116663274395191029452447548933912271024e-01), SC_(9.9999999999999999999999999999986173087681510955787399126128065452798448271391025515570753011617571100e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437207874879039080690082271652559893075824804788379011312028376137283129464e-08), SC_(9.9999999999999823626601084126541648835308088524867661231688939346729975156306231200118396929906210184e-01), SC_(9.9999999999999999999999999999906289720808098836310938808152269699857188043519695276972038619983794445e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.9392490925347339368984284437103256740988009832758607035445003678633746515650386078245120192715402045e-08), SC_(9.9999999999999823626601084126541648835308089146220842714186143066724454569626466476302138915326005392e-01), SC_(9.9999999999999999999999999999377848483097243709497185996307786336562368857646712879293577105182031021e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284436751080917854368283069335964835850360794473232878826697099407293427500174e-08), SC_(9.9999999999999823626601084126541648835308091237880780673343365228623659605206411465654405670015077881e-01), SC_(9.9999999999999999999999999997598957830524825764772617162849790634913032266197187064723094447201427190e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284435248613376532788683013765506771867408262318973385169261888673539264119742e-08), SC_(9.9999999999999823626601084126541648835308100161409762030443607028751790725503984329739737942958217709e-01), SC_(9.9999999999999999999999999990009778535737768855967278439827552318015738602267510070102019878823035635e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284429563416781985734833810562581281290735062597696559023042840150341156304159e-08), SC_(9.9999999999999823626601084126541648835308133927208477075652443114529074941704841241048508650867956806e-01), SC_(9.9999999999999999999999999961293034183191607278064057295510992810669491997505850367001310758660962846e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347339368984284406486770706727012928424364177987829744922767663711027623894421013185865602e-08), SC_(9.9999999999999823626601084126541648835308270985157738301487724758378026535495399536182610511047073616e-01), SC_(9.9999999999999999999999999844729581216058214067154024458462629402747588919132667776232897363279231815e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284394669507655307239539978906442660921725384203494428390635432452078776987658e-08), SC_(9.9999999999999823626601084126541648835308341170826592690741516628567519783278939088954001793744355695e-01), SC_(9.9999999999999999999999999785038888669049139617375092711413805769685510679713833671393290740738826982e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984284058867555622077753195012280870779844506826479097321416004736289999909195812e-08), SC_(9.9999999999999823626601084126541648835310335582265477444739558747149358356230429870839724664424467152e-01), SC_(9.9999999999999999999999998088855010195362012690435345634310709057832163759522843259635990825384885639e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347339368984282464089718905809962677662117363434428054995085716007719155560341104788491149e-08), SC_(9.9999999999999823626601084126541648835319807365084989061012828710793876985221050127091277732702186008e-01), SC_(9.9999999999999999999999990033403158272842244696042465354531453238548150081629227884584923708126661553e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984276460209192136207944290385180589282562511136237825947563091144781381687932028e-08), SC_(9.9999999999999823626601084126541648835355465907055292443056666506215744060695152427558905543358594571e-01), SC_(9.9999999999999999999999959706940503341716339508693977047863085570495545737367383431813155643131514033e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984253295754813857924229181780501720460682723497400700537675633625736354362590207e-08), SC_(9.9999999999999823626601084126541648835493045371700544226674322417272262841005371594705004545365747235e-01), SC_(9.9999999999999999999999842699955189013465932001281421724275293317496150518461551450070522837458881109e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368984244379990915085756451594420724352506181615168724880517987268394277836820537208e-08), SC_(9.9999999999999823626601084126541648835545998314345580858987181861792397573928396836175807325108722126e-01), SC_(9.9999999999999999999999797665151496512672575460944448443980991599884804476562710089845695917435958559e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347339368983997441157742208672016780389060803067826541408370757506077953982409354045020349e-08), SC_(9.9999999999999823626601084126541648837012629555179179722927260218085261040048161811016375459124388013e-01), SC_(9.9999999999999999999998550341646493511604466500892578790839616556665193640278310225880785724407544709e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368982602174099182676126730727059206526361154099764624927060214525783872466183570735e-08), SC_(9.9999999999999823626601084126541648845299468166572505483488914483200745200132913147841657667650112251e-01), SC_(9.9999999999999999999991502647383358645162370832661156639227471616268696922080923488631959818690548795e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368977539100528498712226148918365352629143987515671992532207504464108328892666288670e-08), SC_(9.9999999999999823626601084126541648875370323276693886199225526887897859846643155345138926772350687374e-01), SC_(9.9999999999999999999965928335756752839918453116980161751591672862666170368777117428701124587908609453e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347339368970279435404897545176479134644066163392162470182976085221174518185305793741326348e-08), SC_(9.9999999999999823626601084126541648918487282774148250728064019759324529392333603084109112969178367775e-01), SC_(9.9999999999999999999929258724781556738529177456813685670953702847023445314591815883649676105202852400e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368940864505997040019059290062746569925069524885409964252786317338835460948106778392e-08), SC_(9.9999999999999823626601084126541649093189875566739629519614959070420208255642580905548825940121931430e-01), SC_(9.9999999999999999999780679692569402442300265013064971570372466425859178157576733825908198131987699285e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339368849807398347073121861444943772659094897216278741646737071381355664421948639339186e-08), SC_(9.9999999999999823626601084126541649634000719545644057033882023054240208040243552025662346401766613673e-01), SC_(9.9999999999999999999320737166681306222758046040643977416511956004359623278698439732075372267030870083e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339367907282077148797204442304085965117061712515614899191872934513864347901157235423238e-08), SC_(9.9999999999999823626601084126541655231893378163522800298248387460995280333946770846116917329034538910e-01), SC_(9.9999999999999999994559906429427136229143769364723425952028855155249740194855421191953590482078085308e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347339366346764834182389292467142661746776091236438803619195121286364687319844173893493476e-08), SC_(9.9999999999999823626601084126541664500193997336582253454645497184310844768074799817844076522836402742e-01), SC_(9.9999999999999999986677509756110898530352971832787543654029019152262997652389389609336337107369615142e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339337697970406192836010879858614998566044159512621383737332091547821849811607674724242e-08), SC_(9.9999999999999823626601084126541834652520305987978653327554973023832914727909864242114546104366084903e-01), SC_(9.9999999999999999841968335338762467481561993888301163770764599754707994341758623881149185074694755289e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347339277297705900780051502593970281523194669024989333080442279491784680463520816502287630e-08), SC_(9.9999999999999823626601084126542193384736458619391694864843669367938043381671438303161409970623886827e-01), SC_(9.9999999999999999536877926276787631334960546870434288985588529648484656913003106513691288893822619646e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347338930877620023983677944369332776237006109427317081845711966951580746538887002879820358e-08), SC_(9.9999999999999823626601084126544250859917138190473223391304725718649973288882658177747886271953932422e-01), SC_(9.9999999999999997787060329071317255432323035447851404707394977956242119494602872343353017265141932236e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347337443882944011198960010439106903810652538579480352024950648208329839316293635588603100e-08), SC_(9.9999999999999823626601084126553082491697251118207800546230155540137508099063094596857466425927823906e-01), SC_(9.9999999999999990276036698751558068778177268463046107151131739474110135844605872775801015688710450933e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347330989631641348363271239542502811846788991699353474581910890427060639134430047734297490e-08), SC_(9.9999999999999823626601084126591415897889582553747837641170396655247857205255500510978507287689840137e-01), SC_(9.9999999999999957674686584767796524823243854459064289959166741521393585483588057233391515425043759465e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347319631846815642622439499734718009014549822082854549108785381251314173581414885315662542e-08), SC_(9.9999999999999823626601084126658872611108860249244876145584950016688476535246565595419186258292443884e-01), SC_(9.9999999999999900304884533620746744395368465800054953030815883351146146312303612831065517732773229011e-01) }},
+      {{ SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347243643397266587270805230024846048211419922110620093211563709414605666869759177741889575e-08), SC_(9.9999999999999823626601084127110186941136209015989380154898167647750026409555641358058095249233918969e-01), SC_(9.9999999999999516476314464545235306989811486638040330556636280374342959470770590625081711201982913748e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955980974124677123114429557676509936765642358291735237156241336383e-07), SC_(9.9999999999999319329846724669022017019967341198955373940593426943124532306101349357838754575134804672e-01), SC_(9.9999999999999999999999999999999999998145794021824151034992276546952063579470128425871265144837910845e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258955940156502946425593198736008045051176468887238363950296254491813e-07), SC_(9.9999999999999319329846724669022017019967341198955378703050216337081182745017901736958240464960405068e-01), SC_(9.9999999999999999999999999999999999997096286393244275505267068708858024015226656760246899478351645257e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1667648891489053215009847934842258954780552363250056593828209354969702513594221583492471553184767480e-07), SC_(9.9999999999999319329846724669022017019967341198955514001589767282571768416989514908478592083127154610e-01), SC_(9.9999999999999999999999999999999999967280404449567256602953779767272513642826329383296896936334511453e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258951334029898318041593648903720322908808704964940378393576207917041e-07), SC_(9.9999999999999319329846724669022017019967341198955916129729941846749927806159060404736153902129642789e-01), SC_(9.9999999999999999999999999999999999878663001826676768945647883125443218206831309977478477928220369084e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258948933144711312600885957470723023745628170949373881560750953555748e-07), SC_(9.9999999999999319329846724669022017019967341198956196256583849413841704059358485934684771170311742453e-01), SC_(9.9999999999999999999999999999999999816931151408463493158022748508127895283907156125683209694551116137e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1667648891489053215009847934842258869130587665200731695908960081383342130799000295469791473072747256e-07), SC_(9.9999999999999319329846724669022017019967341198965507338746420068054527430686992535032169173552966857e-01), SC_(9.9999999999999999999999999999999997765038149100416831656707157320637967428984916652321179007384141744e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258627685957770153133593133980665145035680114873452774210778978079915e-07), SC_(9.9999999999999319329846724669022017019967341198993678250429929628074446086529855441319914623154362719e-01), SC_(9.9999999999999999999999999999999991556984612166262947832446823698317069706335425591086224983764511588e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842258421150572295508909015353918266640073233700290594972921380352710939e-07), SC_(9.9999999999999319329846724669022017019967341199017776074043794761999080649987720644715597027248174587e-01), SC_(9.9999999999999999999999999999999986246521791538321140093089839324410262526032794132766483926112491627e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842255132118514777407670189754829300268747631146296790579422445972624705e-07), SC_(9.9999999999999319329846724669022017019967341199401528786443527712425345438067349656944088341653514567e-01), SC_(9.9999999999999999999999999999999901678531579286843247844742186526937887456902581105156638999354744039e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1667648891489053215009847934842249132571413424185037086397400519451069427140645236224735165905840004e-07), SC_(9.9999999999999319329846724669022017019967341200101534877308935381687120025495954319247999142062675369e-01), SC_(9.9999999999999999999999999999999747417450607020053360449274025997088596471044643048445829829136382687e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842231296823542231304627066474379147971418461402474089476440365802408973e-07), SC_(9.9999999999999319329846724669022017019967341202182547316090968064533441856468444880547247825676367988e-01), SC_(9.9999999999999999999999999999999288822543345030404109540689541271172844228373367259036764063881370048e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934842039087394647668632212427575676110678745311162086883568793923335165031e-07), SC_(9.9999999999999319329846724669022017019967341224608868615845002312656511665582975901871759504874941311e-01), SC_(9.9999999999999999999999999999994346710451642389974142975213906820960636379374445956565351614059630902e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934841658447398735556358309747060301320333509931801144888851034884058655532e-07), SC_(9.9999999999999319329846724669022017019967341269020606879448849808405947176818255397645520546374006906e-01), SC_(9.9999999999999999999999999999984559648822034118697642670018561334024590498744684299775778505269027863e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1667648891489053215009847934840183608061598476530676813261559065636727336357731287918603258445366764e-07), SC_(9.9999999999999319329846724669022017019967341441099682450169015952410920161197727026903140647299692453e-01), SC_(9.9999999999999999999999999999946638401340558148651946047567705030830845056234360242303739561838632655e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934828193528051292206344357658886743589301111128518963598083379839657673447e-07), SC_(9.9999999999999319329846724669022017019967342840060119861328629128750878034527981781635225654422106137e-01), SC_(9.9999999999999999999999999999638348013401670654744316922732516978426177414017427009262261336925563479e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1667648891489053215009847934748877232696103813592454820116941209684051311937090005831791112343161288e-07), SC_(9.9999999999999319329846724669022017019967352094406975641213531045050215975771300008788831709701837629e-01), SC_(9.9999999999999999999999999997598957830524833837024438139658451770412376016015958092953747808829656450e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847934481874950634952364767299811340186181120306531842745078965103472502399490e-07), SC_(9.9999999999999319329846724669022017019967383247295778799837784709370916435178396458929578732180700858e-01), SC_(9.9999999999999999999999999990733762848802769686281477679050533338934285198759395857975710003602129690e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847933342778408782224192324924439168123180532060501681987615977634029368548243e-07), SC_(9.9999999999999319329846724669022017019967516153080817270720159934246950567112036678156809229825432235e-01), SC_(9.9999999999999999999999999961445174742154051714084301875704217148541187537855096059097092400694024072e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847929032543676586187857396475419534581990315658212549860689876250787385723628e-07), SC_(9.9999999999999319329846724669022017019968019056135768921138181441265103205309538697382891252120945216e-01), SC_(9.9999999999999999999999999850619897800366537386356514085909706400048252802134135093391024631081738745e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489053215009847911536972545136151913381532317733777620652078089146068788547876729151457865e-07), SC_(9.9999999999999319329846724669022017019970060377946947243956993394371848337031533829089368415074808559e-01), SC_(9.9999999999999999999999999400771656029596462132155854082381166377843035855829041461894804373462135765e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847902577708463999396380047940009733278830565248055133343959157340302720794943e-07), SC_(9.9999999999999319329846724669022017019971105713423195580638488382622549748746851072611840267878488728e-01), SC_(9.9999999999999999999999999170409973968557584343607852474403680930842114035832845519902699695157810519e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009847647989285227921668367686165032980769628050768350056106529279780532603832282e-07), SC_(9.9999999999999319329846724669022017020000810196764759465041251914736143272209017293844039582768434719e-01), SC_(9.9999999999999999999999992624401632344886083373218220232239390606945954765251975780095954962027272239e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489053215009846438907645281824863768368027568300077601504182004312662800221380829275383904e-07), SC_(9.9999999999999319329846724669022017020141881597325128854724039285802370022242754874876020537873014977e-01), SC_(9.9999999999999999999999961536348215823345292093171053573582920473772803689128464496666682738204352897e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009841887062525403518554932903247618543559292911594144994905529662255117354739849e-07), SC_(9.9999999999999319329846724669022017020672974903996912241211121537209790414118150553427980005002962111e-01), SC_(9.9999999999999999999999844498755752821109090697505791999572940678432515960269259338708291551374737303e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009824324919483702723218122371637399225027352645759580893527121412895707111013620e-07), SC_(9.9999999999999319329846724669022017022722064091923650928573254886982625469118890732918720804524510710e-01), SC_(9.9999999999999999999999392938808970958687504761011729457076667881078317971243170715835542942940393464e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009817565428482563644962904627728510989097751359644354493467083096086339187208330e-07), SC_(9.9999999999999319329846724669022017023510737768788362266311485485756227450378974832092377679991803678e-01), SC_(9.9999999999999999999999219137958499623473836014358012161493624582104854240890708263319642557884861806e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489053215009630348624671314496039615729291454236779256101880353155928839487671162988922551e-07), SC_(9.9999999999999319329846724669022017045354537103352957806206314197552896637668126811954258517244986810e-01), SC_(9.9999999999999999999994405396847011053395844238947397134045523438964312654277770156719238136098706159e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215008572526184149108647950811992179926661630621739828882856212499373187236131029379e-07), SC_(9.9999999999999319329846724669022017168777545358865397807517825483014819699437351674100738601228380122e-01), SC_(9.9999999999999999999967206538267357473277888107689339906705299995384756495713330006522077138572169583e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053215004733954343562742623480940246117743770125478140100511273943447634567378369222014e-07), SC_(9.9999999999999319329846724669022017616648630166054528680304725175003972206221300424915897570541271566e-01), SC_(9.9999999999999999999868508714662472956466802703213112702699385122447798347479388747124949224353338883e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489053214999230035483505984966394051818744321371397329292681192040684349507761418891909758e-07), SC_(9.9999999999999319329846724669022018258826558029928118677654548589205851912282914450175550855676924925e-01), SC_(9.9999999999999999999726991286997891869462074871935997473736972710130995101576244882136837183815239520e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214976929091572358225539653352024180023743427136947963267525467591349238367985149493e-07), SC_(9.9999999999999319329846724669022020860822393070572890982308845525630962805103619176725979721250650641e-01), SC_(9.9999999999999999999153586718899809846367040941322485484013347658260480960772868024813720567027814869e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214907894098414400447823528115913082892997496460813005829265208945882068721687196666e-07), SC_(9.9999999999999319329846724669022028915583007004632100751723299571667464442788779878635015213124627369e-01), SC_(9.9999999999999999997378550622082170136252649509192643352698093644758233825995519161351205013162641214e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053214193318039725492715779176538724988506211699134584676295338092625588475035025178043e-07), SC_(9.9999999999999319329846724669022112289808597467708927534009121067834442200524341778591565854415036979e-01), SC_(9.9999999999999999979005284542482638036123968859275207314080991708558300887607268773826465345205224663e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489053213010211086612203603142699170642736300252216873169606767717817746857204044770608679e-07), SC_(9.9999999999999319329846724669022250330573897521238228522914257388920916701116011959677480263339364048e-01), SC_(9.9999999999999999948585095416557507482992244136803439536457229266878604924292248879511097347183803783e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053191290112805841512858375763263652342281052106690909645635693146065087403465219061958e-07), SC_(9.9999999999999319329846724669024784555380184212889027506580893209955368870571913432094013679863344278e-01), SC_(9.9999999999999999390115300444896021538492738163468710010013463119562771059743765776384626179676855666e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489053145497621099440080198995280341545003074145525016442341573061438113111410816225415551e-07), SC_(9.9999999999999319329846724669030127462531151412621868774107922913248712196989049461685784554160716899e-01), SC_(9.9999999999999998212693213126049470713585746227646553727652316331162865391432415860665605147328347120e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489052882859054210010913030216828310903355945261993481959874736777572120626813495993188674e-07), SC_(9.9999999999999319329846724669060771208369448838451866598956491231290480330948109563874630876180497041e-01), SC_(9.9999999999999991459698603877622232637633710878481571725729909671554344826759796002135922498494311161e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489051755493273176447072670717276116508260399488513713781207027312034969893028903572590358e-07), SC_(9.9999999999999319329846724669192308289423239242040743096928289331227490072441079427799556113222271577e-01), SC_(9.9999999999999962472733238749384422970965768757757599635025330666384174798629655968531799115371160294e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489046862199317125440755024556694521491354161201697624160772509703061122565393668811817136e-07), SC_(9.9999999999999319329846724669763240647443729014493966705852363977926545955101459747443915045664551496e-01), SC_(9.9999999999999836655766987208579146602802040142454620588271990681072331679434099761085712033180570671e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489038251288889943239167752811894722748367153838756954161625765568707773210439624545921478e-07), SC_(9.9999999999999319329846724670767931442447974375683073579915163592952031321850626688743091611773668023e-01), SC_(9.9999999999999615250996224948944509039314474257267912400087023361825188641127477992106149009746411381e-01) }},
+      {{ SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891488980640606647888142365830331917649771691767589810068992566817151125814978286756205585390e-07), SC_(9.9999999999999319329846724677489743570442417244709076104730595808659584871115971636470773824443546547e-01), SC_(9.9999999999998133958163936881497442222871595788564025195624873791580406848800097877313533660170298687e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504567319960022721346816037962173892841336896027386566548394676180598e-07), SC_(9.9999999999997167877490123290575176505761100552377099727665957846360521005247448246132368056436772784e-01), SC_(9.9999999999999999999999999999999999992285046636067848378528499285215689535137479044898469780951150270e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504566973533855514004619262803179781957221390018435644578624309329898e-07), SC_(9.9999999999997167877490123290575176505761100552377182175965820841341232764665265396975447646863066386e-01), SC_(9.9999999999999999999999999999999999987918270503919668664999578736804750746011920738219984120577287869e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3799674409019419693519798023370504557131774327161501320092679290556448751047635353612407596717586362e-07), SC_(9.9999999999997167877490123290575176505761100552379524482689687448744769575907381980776888264605639168e-01), SC_(9.9999999999999999999999999999999999863860780986884180425089126971830700918453063357242982975184017076e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504527880546129746481115845845231093346754425741629498399069682842334e-07), SC_(9.9999999999997167877490123290575176505761100552386486179761311700970498438839219570546689261009711801e-01), SC_(9.9999999999999999999999999999999999495142776344812982992059863192172714171490171558654797281540266116e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370504507503821127817647691711484863183013760268426759018206375406192843e-07), SC_(9.9999999999997167877490123290575176505761100552391335773966992156739328266023587991784922376990606984e-01), SC_(9.9999999999999999999999999999999999238289787706361089951325456686009457169774506097102740417782505816e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3799674409019419693519798023370503830205811135274536303369144651881876236709706678074901874583413829e-07), SC_(9.9999999999997167877490123290575176505761100552552530495123989796858450805764269121994562909130935259e-01), SC_(9.9999999999999999999999999999999990700803118528985291545884769305647204287216931895178545311281835943e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370501781023762284255805712252654321261921225003725049928132501496931467e-07), SC_(9.9999999999997167877490123290575176505761100553040229150798619337315698724480005387324464534570486263e-01), SC_(9.9999999999999999999999999999999964870423925512060966132301152865590520752530529547540624542740109577e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370500028122467477502029746431956342069317405965154384175030052747220173e-07), SC_(9.9999999999997167877490123290575176505761100553457413951674124184981686768032710704003190624817972589e-01), SC_(9.9999999999999999999999999999999942774727177545554007677723446780446116413610335367853367223434118752e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370472113542411208175994338805179561083297183475242903084573163826072386e-07), SC_(9.9999999999997167877490123290575176505761100560100993117711481853742658985968971772151230934156727122e-01), SC_(9.9999999999999999999999999999999590905459011959386459190650015723887967005434823467365714880645726672e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3799674409019419693519798023370421194355570427007050504852600406961585340823621264655921918015185573e-07), SC_(9.9999999999997167877490123290575176505761100572219593797538004858204352248822977925551689147249445861e-01), SC_(9.9999999999999999999999999999998949058188763361623084396630270966261976263242815554547294203193666512e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023370269819299594369895711463851790004839185469944915309893679408449373544e-07), SC_(9.9999999999997167877490123290575176505761100608246364256311511246998448075211580532590509631399884636e-01), SC_(9.9999999999999999999999999999997040943144315209111907210730661920275351173608039190004893750023977774e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023368638504859170267251222687277124769729086071054636009104631118972824270e-07), SC_(9.9999999999997167877490123290575176505761100996493889664576011305521750996529189741134548415949447363e-01), SC_(9.9999999999999999999999999999976477874771339090009915002507149429340380462764557664367999784240270741e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023365407947828198485673634393816099817482086401304188547059217337250581480e-07), SC_(9.9999999999997167877490123290575176505761101765355944633566454827904993127059916223460462914590134398e-01), SC_(9.9999999999999999999999999999935756010571202895350340792806998362305133743977026851728049590394417363e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3799674409019419693519798023352890733028621657824020741979952007770953000928491402754748038976702936e-07), SC_(9.9999999999997167877490123290575176505761104744412312010528568123645313265276175241210460286240533889e-01), SC_(9.9999999999999999999999999999777973833582681269995232946550256442192522446093098762264164271428210916e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798023251128864346401643001373493160239639100546160136758992213432041957207879e-07), SC_(9.9999999999997167877490123290575176505761128963405730913478723527618090611511673969599215592536522634e-01), SC_(9.9999999999999999999999999998495243655009445475845322436852759090907472060880969395846045949389765894e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3799674409019419693519798022577957840853899834712299241316322304141140523054289108401467322215741735e-07), SC_(9.9999999999997167877490123290575176505761289175917537997074789001522245224699682658024690717948253838e-01), SC_(9.9999999999999999999999999990009778535737945732779091881378483357869054963949537905607237534027724567e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798020311863607820843920531976198224283732823895510084179735352424108138004264e-07), SC_(9.9999999999997167877490123290575176505761828498966801445450551240848256128552631331247157551568768920e-01), SC_(9.9999999999999999999999999961445174742154604706548697523030082768931474832281986625583477088037054149e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519798010644155585126229003298674682724121519317625171809308161769244388202529612e-07), SC_(9.9999999999997167877490123290575176505764129381999017478232323788982899380670259452038069826029112772e-01), SC_(9.9999999999999999999999999839581641780994472943636188013250274866449982085556351662148256364053029684e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797974062453008474872890952046465426561427222832588179363112458893143429266595e-07), SC_(9.9999999999997167877490123290575176505772835708105536615270491562487683348405214292417389285256737678e-01), SC_(9.9999999999999999999999999378461435496302843351598181730493722485083138776466160205935257965033089783e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019419693519797825574535457574344681368455217143384992154076778409277616780456766943742354e-07), SC_(9.9999999999997167877490123290575176505808175349019385144592261200121151318764807011837810397122125633e-01), SC_(9.9999999999999999999999997506739390072487447425305698043480476016679559771483581735764231370837656945e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519797749535722194419092453915044420191891594303635830702357929060369172405215213e-07), SC_(9.9999999999997167877490123290575176505826272339000498882015996493359135272815639781193342522188793177e-01), SC_(9.9999999999999999999999996548253841618856054130243818997223700135205133225658176509770357052637670085e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519795588800041440490282766660183003868160995254186398022589509059605976063569752e-07), SC_(9.9999999999997167877490123290575176506340520395859457787579162612859334152853919065855293701044533236e-01), SC_(9.9999999999999999999999969311717194691945522471818711824452903409866088879160632773248980735684910378e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019419693519785327116469311009828107868315001107307336506717159329689299241463084490112062e-07), SC_(9.9999999999997167877490123290575176508782767674910176758625863026903127194041228494595104524956652471e-01), SC_(9.9999999999999999999999839960995049005340645227591656563930031599385880092464590490415304776577046603e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519746694825028994898983431970116687751626592399977858215655440787518144128520073e-07), SC_(9.9999999999997167877490123290575176517977127254449150368154929825366512986291853219552290524587142725e-01), SC_(9.9999999999999999999999352992676368864367647819262309970158003209689695660980041580737124402817504908e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519597641900240191104358911316533866687425755019470219287745091827259275377502300e-07), SC_(9.9999999999997167877490123290575176553451238051306054666081039005106925921131029918712818652712133854e-01), SC_(9.9999999999999999999997474148593539917698150201844446228935130789675973760071594191468105226804499762e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693519540272938980107538028670800911157631961159840445305195048303061642846793577703e-07), SC_(9.9999999999997167877490123290575176567104864043042814697861026257827507343866055045758938026386816631e-01), SC_(9.9999999999999999999996751000533518437361583262287349555969600402756313222370636870700035149174127720e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019419693517951331765262398696010858370088079269447705112672248212678288735938471276511806e-07), SC_(9.9999999999997167877490123290575176945267689938719877413349889302394292875123053334706059570089926591e-01), SC_(9.9999999999999999999976722056274740317337866485011977395650652906374677086648468187895380859004493085e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693508973411001681394521394392290360764785090317417205821361726771570390497849868485e-07), SC_(9.9999999999997167877490123290575179081983600370809519053207036729729697274174564177291670398492925249e-01), SC_(9.9999999999999999999863553439646370959698077510893301871327813314469116833523567847867292313918366987e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693476394792407539127377560431849908899812062272159278122302296608565434794191799971e-07), SC_(9.9999999999997167877490123290575186835588752733148505008653373892823256677574574848449717256671734848e-01), SC_(9.9999999999999999999452892965461948012512571278401751905959364959400449476432342302488664696531517855e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019419693429682087588784282163645436431890257354094024564849720599871889865344524805073483e-07), SC_(9.9999999999997167877490123290575197953060407243441558329023300608609582105195218341322188920989116641e-01), SC_(9.9999999999999999998864069303222444240802622090588956682079774106401539748816629610457811354285545331e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419693240410145798146977148968072294894552357448042091516220592065130852858504286540922e-07), SC_(9.9999999999997167877490123290575242999166301045156389484335642831519304843728875047182897771249791095e-01), SC_(9.9999999999999999996478255885721523210095264314878691951645003774580687936694835248944576677859047951e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419692654498300157459776195335091764111546411313651355535679164343538911436570631511110e-07), SC_(9.9999999999997167877490123290575382444277887409101784344871580266462630939097404448312473195206671603e-01), SC_(9.9999999999999999989092711416861275848747037419474868418371747978361424566152166535475015370572668484e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419686589768541452411308004982525083572117758672534991785085946823891141640212192810373e-07), SC_(9.9999999999997167877490123290576825830214246160602012860409266394519009008181429290942452902987834603e-01), SC_(9.9999999999999999912645492167423745863298328545027488810405830261465356331208319357505213555195224762e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019419676548536598358761442524616151336799503858664528741236350684233504853282214645793356e-07), SC_(9.9999999999997167877490123290579215610723356971088732358081518312540420341561848878819627050824760541e-01), SC_(9.9999999999999999786073610083754392860445226392386491847849968111786480849442061726846806476511006677e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419492206331449367331588247576378918688905397486734782038777936246419227550687252701594e-07), SC_(9.9999999999997167877490123290623088455347224805764144363421326932996661725714254839299825124756603956e-01), SC_(9.9999999999999997462400580181300220492183812887515557221797210954273980698432270984487628364343391828e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019419103557588183855114403222735929297975944320556539914505343353649289635852689966420844e-07), SC_(9.9999999999997167877490123290715585590839165120329661702014048283042612428349161688230109643371044387e-01), SC_(9.9999999999999992563399821773074211220185976163635506853655730627087860783791978784397647640883557366e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019416874498955404485243804576378311808812656691281844931668386524484909153902062933428600e-07), SC_(9.9999999999997167877490123291246094287826809959870955238304726169966744942246522779824261880220246378e-01), SC_(9.9999999999999964465637712036270052807157672101888717360010877171083471599149536724978627149845233546e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019407306351914871477819952798660381542937170711984029192719614433057379864027769491627487e-07), SC_(9.9999999999997167877490123293523282130449956855028506911294025232684179484470249345750490633565966138e-01), SC_(9.9999999999999843857092282855302421456953418311029397913695294229646075039833323326927599521059212761e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019365776125548480150038455417870652043193057735143775573346193513665512619491609103806598e-07), SC_(9.9999999999997167877490123303407340786980095472948006561215266073542124622607347419602707684254569882e-01), SC_(9.9999999999999320359682368882290826897897002608860341109323993758571716878100230648820175649841518560e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019292693849586012255812533450199613173786061778930518178261035859109435079896963457670239e-07), SC_(9.9999999999997167877490123320800684516748944185533984546000770534573667828427532374758723560675806969e-01), SC_(9.9999999999998399141920648926420907629288919194572456523347583032654330074068895656427313245182187354e-01) }},
+      {{ SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409018803742093136530293668420315854633518442975086485262871525074775594507641085085789333598e-07), SC_(9.9999999999997167877490123437169610568908742049910067594780109958854751982372358538280958928285413963e-01), SC_(9.9999999999992235800170088861254908226957093950897252155788312361934881068715393259776272869338631818e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107903096194033471248804708001515271382909281253125005321108104078130e-07), SC_(9.9999999999989026983078307018885860924222169389350706796690044560554674289147189718510991235918733910e-01), SC_(9.9999999999999999999999999999999999970108526902608609669041716627051175184210503786986631058551704941e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107900454200753831529683443354742003521420983480814490189577116164245e-07), SC_(9.9999999999989026983078307018885860924222169389351944480559476968150264757991873185772327325232992520e-01), SC_(9.9999999999999999999999999999999999953189517140777718573236360185377321272284942988578246355129785851e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.6846594159431439031715599679832107825396757075869090547337565117450287041206985886287216309025631965e-07), SC_(9.9999999999989026983078307018885860924222169389387106336585739720357460048763817671401387584537951331e-01), SC_(9.9999999999999999999999999999999999472530602497856663868431799030441083432180384637564804098309622967e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107602314450846605632177037505843085712369883497888458681238050019733e-07), SC_(9.9999999999989026983078307018885860924222169389491612799226474280448836626651750963146099177614688505e-01), SC_(9.9999999999999999999999999999999998043938128069098385600877564230769220144983295582652469370772868662e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832107446912880144986786208698832042000262452519724159349742004427335386e-07), SC_(9.9999999999989026983078307018885860924222169389564413142370451561488561715377812257382207711122397678e-01), SC_(9.9999999999999999999999999999999997048765009361133882181729345546396007852462514060198258749014123311e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.6846594159431439031715599679832102281550213869674546799957108631588534088491853756350410772923164267e-07), SC_(9.9999999999989026983078307018885860924222169391984209627503499563244190882671591089540155284123647671e-01), SC_(9.9999999999999999999999999999999963970398744165201967075761891084759796374119379603338282198026689212e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832086653616430846835003335484508507104875752511362146811628673508318464e-07), SC_(9.9999999999989026983078307018885860924222169399305364342341693204185112114057855915306950320413517279e-01), SC_(9.9999999999999999999999999999999863890975276340600998265965621538264010542301289237624449553500293813e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679832073285245680783436365021644193666935279541363783712762854156073245830e-07), SC_(9.9999999999989026983078307018885860924222169405567990733352721367852182194896899610336624144103071116e-01), SC_(9.9999999999999999999999999999999778281523896153653087700622817569655637754909243623603598976108742037e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831860396786627146962492032017394220016072566617379480084310072957170090e-07), SC_(9.9999999999989026983078307018885860924222169505298983158488119819379954338801420331963311429245195999e-01), SC_(9.9999999999999999999999999999998414969230610991777109874345228789090900443402294471323685818355871682e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.6846594159431439031715599679831472065412809344138155817751432351380491536127434654991066383295064779e-07), SC_(9.9999999999989026983078307018885860924222169687219005844678768260926654867135664068689552905145760169e-01), SC_(9.9999999999999999999999999999995928141442258493241573862539559055792130783516510381052114173510894486e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679830317614858979030052878262135934090742591817282901346167718653772398165e-07), SC_(9.9999999999989026983078307018885860924222170228039771568933931951136139788994804659330433336555186198e-01), SC_(9.9999999999999999999999999999988535177826367045531220948492289894138864954679376256783734878055398219e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679817876517169034195108142716083156798089771532624112401901734928150457916e-07), SC_(9.9999999999989026983078307018885860924222176056270315356430193625904251318114589670029067778281111675e-01), SC_(9.9999999999999999999999999999908863872495578142400966351592297734136819688483692248613437788350145263e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679793238915355855121979764704928653539732213256568458588348277616115936425e-07), SC_(9.9999999999989026983078307018885860924222187598147647394418680848426594211718773305397846785145006909e-01), SC_(9.9999999999999999999999999999751087609854167119880668260660489987908314267904343564835224785141024541e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.6846594159431439031715599679697777311958858860092096081791287862443558999908956124381385728435871621e-07), SC_(9.9999999999989026983078307018885860924222232318657568876180890242677208008871231909478528552510702782e-01), SC_(9.9999999999999999999999999999139762890673179151496807090370157112530490132094364871799064062579321941e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599678921698023984371370721753262016862178540793864114810161834429944171942154e-07), SC_(9.9999999999989026983078307018885860924222595885371961729429698269862720095675149810719308765556906032e-01), SC_(9.9999999999999999999999999994169843720028775405061229361031111152097735198322542613211945817318671038e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.6846594159431439031715599673787809511887912046655466682780386355798635475760798841548287570164184798e-07), SC_(9.9999999999989026983078307018885860924225000937287821494857491767917405513184776157611630538853480107e-01), SC_(9.9999999999999999999999999961293034183194393313475873262734047353975162259520755684931835969019296493e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599656505611163631129380111634514688115070578219936469336879361578207824639456e-07), SC_(9.9999999999989026983078307018885860924233097058609858201822453771548425054686217719049072082024385264e-01), SC_(9.9999999999999999999999999850619897800376787198437449318171470704599906491448911342046840782601245010e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599582775558288639100760358368633720147351433093085355914095435617212519522758e-07), SC_(9.9999999999989026983078307018885860924267637077253743719381848528018748568724870331372967653122808821e-01), SC_(9.9999999999999999999999999378461435496336575883774824938411955559074613996402228623266120693709863383e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715599303787936930792961163336108190354395511306681258826472164838322850860910225e-07), SC_(9.9999999999989026983078307018885860924398333275986319508310709753738782581252201247055001214018942572e-01), SC_(9.9999999999999999999999997591857992724877937458454021947497086065575435326407571104820301090814880336e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159431439031715598171355928576253866111045165523521567236036949918425554181900676925660042346e-07), SC_(9.9999999999989026983078307018885860924928839103071727378210706721265561568122146029958802453314365347e-01), SC_(9.9999999999999999999999990339898515154613071635340045536877092307150732732340105787826746491305801191e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715597591451600757977135670153003542755539888806358948250499251796236656962665705e-07), SC_(9.9999999999989026983078307018885860925200504530037764160657973276121444464790389644979681885644458251e-01), SC_(9.9999999999999999999999986626260384847423952734929724100904702903791675090937310284237745250944983361e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715581112762379187408317063295029814544727284291770678947874960587448042652558769e-07), SC_(9.9999999999989026983078307018885860932920209192461747402614406665049257019666142438076407430037055667e-01), SC_(9.9999999999999999999999881098700587288247832597151103605635743964685013853453293961424138360690420160e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159431439031715502852799357604221663639557734917944748960478412362347838203865248769659623355e-07), SC_(9.9999999999989026983078307018885860969582336458507963398833294334231396300385700701892482298530142983e-01), SC_(9.9999999999999999999999379931234141933946893590481434463286919694833669390475615712244697346430866841e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031715208226515248673879098484765620471112612063317466548070697192251453501986600915e-07), SC_(9.9999999999989026983078307018885861107604716062047148462747911121830087319278661020847047270179460595e-01), SC_(9.9999999999999999999997493179660871197041779835610813482278647333869848634712450964532866047092403825e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031714071485521410960254282128622416553925572464808908945616414863213921142226274889e-07), SC_(9.9999999999989026983078307018885861640129156089146827698947312596345547421867782291159570669386301169e-01), SC_(9.9999999999999999999990213625954346890649753385660773651087551863142219402458725723761462436429945169e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031713633965424904117003134182295298718070777031201083939082887253281125820532257935e-07), SC_(9.9999999999989026983078307018885861845092420065682944348068875191493020856025132209076481205372792059e-01), SC_(9.9999999999999999999987411799454316610847002595685274381240095884266946017684431754699992871541027766e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159431439031701516024287413559832139183003491091597646059608522180835976113410618283410169977e-07), SC_(9.9999999999989026983078307018885867521935125225296908009106072592965662408630522200326394317685221677e-01), SC_(9.9999999999999999999909809950131500266788199396969406738926245096810260679828847814956622962116221842e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031633046582403936252845195678176423157074888990882280078300689736883213343980818786e-07), SC_(9.9999999999989026983078307018885899597536687609200147282322528037489151576803223974053732528543909021e-01), SC_(9.9999999999999999999471339813003960776062137781187906292929882395257589520514559667450864752218430447e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031384588181932838025262970928620326102025598785801692207484223000006661430012525337e-07), SC_(9.9999999999989026983078307018886015991835211332249395737048106929646825409683659562257137396370848256e-01), SC_(9.9999999999999999997880241858525953189052350068168593222034704311324796564195872417166517536312788898e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159431439031028337228952492376351260370890844094754877521151377003410209073683185344619981636e-07), SC_(9.9999999999989026983078307018886182883273343160009262770349787543088101053380706217084800578023382578e-01), SC_(9.9999999999999999995598853257886527448520701476570658946808329977577822811789613020170952228100302744e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439029584868907069255500608866251391973685624687712882106286498836224160366282981110458e-07), SC_(9.9999999999989026983078307018886859099019915829661293455445895313643814104117855349533938806539603096e-01), SC_(9.9999999999999999986355054336427308757141965455350596697676936157509858239509839340232634272240400838e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431439025116455994953671877470219084162076155892920003879502513067639677938198739662960927e-07), SC_(9.9999999999989026983078307018888952398282222478637507802970484007201720291769571087569552827586034358e-01), SC_(9.9999999999999999957739871147814405728599082832807011178440399602781138553001066913498882342830010263e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438978864247639862184525414192706300176636736360472797445428213678999359978854266120848e-07), SC_(9.9999999999989026983078307018910619982620109204984303928430286842469291904637844347174430900770836580e-01), SC_(9.9999999999999999661546246926051784268474501274989901776413040046259344490940284876134757630900069192e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159431438902285542495227124341383054757797663759344045758477517847541973233898978829372153982e-07), SC_(9.9999999999989026983078307018946494497831767972461149130959523573492072276579933476014729128175115955e-01), SC_(9.9999999999999999171145355343491768289508528436381720333664842021573743759210487231068504671670443189e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431437496413488765217806262702881227247250623088148925302031905907088641819454540343874186e-07), SC_(9.9999999999989026983078307019605097673243601597006007403058256538443561567636716707518977114313663148e-01), SC_(9.9999999999999990168108449743606002847441553921883698265863442618033472080858632544928771045926965225e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159431434532412887640466749284164738824881784334311664001545197888103949173070366854399116367e-07), SC_(9.9999999999989026983078307020993631005735774244026019293853871694111540160414240205761313844201406966e-01), SC_(9.9999999999999971187002217959087323173560732681698379775362309694647468752038179673752880159163870522e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431417532663777460721969123690587178806676168376119053300570692026523698515712030712374606e-07), SC_(9.9999999999989026983078307028957434479504108249240089304813655485420999652301749135086139637097110868e-01), SC_(9.9999999999999862322637058397128185488455532972589312411368436792120154460566668139909646852780949929e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431344561905293841493760005304658577179168039863128255809059202769910548339222250117388680e-07), SC_(9.9999999999989026983078307063141749561387803656090429100012864572302954988689841283538618477714008249e-01), SC_(9.9999999999999395026605449673563299853397025407274751112097631438983757622453751488640801116227701705e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159431027834737001583164022151543991114270505689527168354561330683321651894276841351111778587e-07), SC_(9.9999999999989026983078307211517640683936959551904991129332313203717276340377390423336322523063125194e-01), SC_(9.9999999999997366743606597945152331833347467614778702894661312755887099262364020437917686501253171898e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159430470478219997915909792761623275101147427478131110896026055816462066094316664979251685570e-07), SC_(9.9999999999989026983078307472620186225812244609602573167006560914515309216662220933690526820457716979e-01), SC_(9.9999999999993797498966698260637402811317670813394020454897865146415487410462531350636259551443366488e-01) }},
+      {{ SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159426741524183352168712899766088409942281352490753470062168070367937344186650919264314254242e-07), SC_(9.9999999999989026983078309219508150165067777566184679418777424752658635563276321058501100051835654684e-01), SC_(9.9999999999969917722196020780320284262567048631317441886654680877206003792323951839773300049769573616e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187188024455980722262237911102180287248979756962962416426993657215152e-07), SC_(9.9999999999955982472487817910948653715178849853463483574205866503167314031035602389320902655227834433e-01), SC_(9.9999999999999999999999999999999999880092343898358128047250264559837632328362055940615670265324671904e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097187166797823444561476793342312805184853085502785745927702307646102420e-07), SC_(9.9999999999955982472487817910948653715178849853483399886233065839366457930504335474328766605043506174e-01), SC_(9.9999999999999999999999999999999999812222861605128985345293462203372186040620321974504758697325728818e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.3826997726850880345391257690097186563761930683715596611854215313824322261695474395477570588953585059e-07), SC_(9.9999999999955982472487817910948653715178849854049210359626128671650656791316218112680278929319043539e-01), SC_(9.9999999999999999999999999999999997884091596497904999815966187998941173726924884334414390040209532861e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097184771446190844436112047118280414122885768141305166929554850247161705e-07), SC_(9.9999999999955982472487817910948653715178849855730886408103860204262946896921712420232095255551567079e-01), SC_(9.9999999999999999999999999999999992153387908022065829869570258067821558919315117575594903793021437759e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097183522899473392035641581065588091655081181320926988617852756554907912e-07), SC_(9.9999999999955982472487817910948653715178849856902360308307110931287693651967845821839444541733892043e-01), SC_(9.9999999999999999999999999999999988161317136172190513631843512903344564348158436749001441499884379863e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.3826997726850880345391257690097142022697304830313504182990676907223798385612652260547381020438842490e-07), SC_(9.9999999999955982472487817910948653715178849895840754053659177429780214325347654915479068079781854750e-01), SC_(9.9999999999999999999999999999999855469651067784065201855192192422301904189056004405188164838940610448e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690097016462798925029837596991637332884704747220485179058582368718689791583e-07), SC_(9.9999999999955982472487817910948653715178850013649837052362701945085585511660558159848576263346919608e-01), SC_(9.9999999999999999999999999999999454007700600118529097204137621461115127580548255084379799335456761978e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690096909056964207141316114285599267208859624224761043105221257490877635325e-07), SC_(9.9999999999955982472487817910948653715178850114425507151665537607608681031930567242690826481802676641e-01), SC_(9.9999999999999999999999999999999110591080693168323418682454813843029453597348930186594197303585890903e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690095198641905113091329941041266102235322123206108025861308747000871272064e-07), SC_(9.9999999999955982472487817910948653715178851719256605768261366868483106921409871257558407988496522809e-01), SC_(9.9999999999999999999999999999993641754496769709105679571418148789967517605237085759187468174679338137e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.3826997726850880345391257690092078661457843725339408919218688013846928704563308962638958335674499504e-07), SC_(9.9999999999955982472487817910948653715178854646640589107169886355793339496698144643517107870296504088e-01), SC_(9.9999999999999999999999999999983666010234911940185311777512659635441655463297707972922679240877058854e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257690082803430564499033876791174202568228972647681834473219663756424516797925e-07), SC_(9.9999999999955982472487817910948653715178863349311268569694847449616063612732974667921354770519105526e-01), SC_(9.9999999999999999999999999999954009628432048419520868389487473479298118178224999377417181362984651177e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689982847608933132131929887691426437587541071966318997079292219270117668711e-07), SC_(9.9999999999955982472487817910948653715178957134857758528720558951708775329464209195865976424566725239e-01), SC_(9.9999999999999999999999999999634413486427028124749143340101328107246586302409810188896190435444073862e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689784901109867124964172110259038345854431622434539180124742337455003748606e-07), SC_(9.9999999999955982472487817910948653715179142862114937653917491507732534120653060931102944423513870594e-01), SC_(9.9999999999999999999999999999001504503314394193685878183696615699619218247131511919200849609213633159e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.3826997726850880345391257689017931567500581823576510803408114673505630397567865833648371141238823496e-07), SC_(9.9999999999955982472487817910948653715179862486610019865710604191221393983502184044987512952109122061e-01), SC_(9.9999999999999999999999999996549216054526510292425657025884832694371838527372515931174870068879305255e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257682782658377477100144929799932177740322433508613034066551090248006620641743e-07), SC_(9.9999999999955982472487817910948653715185712856244288715426212756187784411159104387049563143027750709e-01), SC_(9.9999999999999999999999999976612715875196342123312716180542695095723186383751542806086499801671299481e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.3826997726850880345391257641535329791255483641068058392341802319079291588221891803789968531674172950e-07), SC_(9.9999999999955982472487817910948653715224413986299286620185120146645031252037119131179816560918004744e-01), SC_(9.9999999999999999999999999844729581216103595629548277021523783967967007565468711892824466966548474263e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391257502684532333694616908657145773721851409588664294286537345901373811686329934e-07), SC_(9.9999999999955982472487817910948653715354693520873563920404164608810572792553088121981656131100823545e-01), SC_(9.9999999999999999999999999400771656029769586620609575747186112017891716528106870671371789835855090831e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391256910313328625492576145028198979155560663866338446380910081492576060421285075e-07), SC_(9.9999999999955982472487817910948653715910497636711622498240653888938375388592390408343871164950177997e-01), SC_(9.9999999999999999999999997506739390073172020411946742479000146457700092276455602824337077640533414788e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391254668836120360934124035648711602991972814496901787213826858569981954884663191e-07), SC_(9.9999999999955982472487817910948653718013608405958816067538274980209988751973751388697818172124007286e-01), SC_(9.9999999999999999999999990339898515156741160474147903823661893865138160657978815774383397352093913640e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.3826997726850880345391245570509376393472133910477544695632071647477319015269004042966374520404328216e-07), SC_(9.9999999999955982472487817910948653726550295233206389983689641022214030880325722164702415170963562656e-01), SC_(9.9999999999999999999999961249145434291543126718466386720234496242386032480299056743202142381584889206e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391240911369564195887020191572286491902745528716532485208293138698102038912139365e-07), SC_(9.9999999999955982472487817910948653730921826238889746783755010748701772922594922000504776763615717930e-01), SC_(9.9999999999999999999999946352133086857945785377171867617733972888089630697362551804055458485952522588e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345391108516225534317309392300435295618655774255743817475277967044785983815868880376e-07), SC_(9.9999999999955982472487817910948653855144215018319548458197421974344045541600175307990897507590952785e-01), SC_(9.9999999999999999999999523035346114741730012469260346628680051430427876182017982741328862808269605395e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726850880345390479750251693835035126779629636221568318419655903246800206781377798482667600698e-07), SC_(9.9999999999955982472487817910948654445096451001100335278436851299798127003782766269058934467776238826e-01), SC_(9.9999999999999999999997512635389576466119510551241852132704394706695616835673123038134031682818877877e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345388112626945033644945346666856242699850935784394566606338997205180362205887473077e-07), SC_(9.9999999999955982472487817910948656666097182133891913939073517699354030532519421028248157087795697536e-01), SC_(9.9999999999999999999989944056950505735129040391643032751461380845893982225223485840643787497556567176e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345378979680411470249605830340924529504995954887968181527817740538488324013043941263e-07), SC_(9.9999999999955982472487817910948665235266718578697069482195571747758295023794907868513987129868148950e-01), SC_(9.9999999999999999999960742611455618963380299797379620550577721773508296643454667026533941813787825767e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345375464501782021647295145243131540576860826519351575358719373783841091584271523928e-07), SC_(9.9999999999955982472487817910948668533453291327636870112427162375055612962663922895188911524321863483e-01), SC_(9.9999999999999999999949503270813975687418992467779681709402130841565640134405305787812092098281136968e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726850880345278105024904239786822615067852234034482023367257216619596737152400848064548314705e-07), SC_(9.9999999999955982472487817910948759882927448358141327899133604969857934820124452477454815739127932676e-01), SC_(9.9999999999999999999638208613935264058496397615723919183749507798187049955673351428264558024128337230e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880344727999279360942267020322377621854727044591802052962509191957289250548858270889808e-07), SC_(9.9999999999955982472487817910949276030632814771188701984275300400184584028263787051143060939198256235e-01), SC_(9.9999999999999999997879314823648393711467089337055779335504619983903504977608755691441302671332911765e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880342731803752307417385156223396344123887783564506969266171962222069933107395503799021e-07), SC_(9.9999999999955982472487817910951149000964607605365004662483533897761463774996192884626331924365844554e-01), SC_(9.9999999999999999991496731210991831891340450360052219894483091186106758372993697845286523801678682142e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726850880339869567830722446525428534103794048546407429919094206792468249407412787658641612750e-07), SC_(9.9999999999955982472487817910953834550997691427432222203281811980717795099762566117492556524409921271e-01), SC_(9.9999999999999999982345092585876654722304658366183440391576481599003517558539144950511192512409349935e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880328272274271223911968828026752137453709180468231871960685125691908414707751826176119e-07), SC_(9.9999999999955982472487817910964715943362143130717707063049217040617296796971358459216051728392945327e-01), SC_(9.9999999999999999945264208062865656210843251542096076958235906026830172416921864002480923400080284752e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850880292371592904521896474617530844915666985654189852349027144000193065478238421022087780e-07), SC_(9.9999999999955982472487817910998400474852017435443592700464957070855861751232070767521872236986602252e-01), SC_(9.9999999999999999830476304037984503249702361979401509587808404034970629111339855965613774113444144859e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879920766321117700787942922689971911604797190892277160528700299866409119530209912452866e-07), SC_(9.9999999999955982472487817911347066544764449586029158925448075362718159629442395592308657131637646851e-01), SC_(9.9999999999999998642315281763658959310993262866514779382228849213767483204803532468143271233602703944e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726850879305508119392888052858183028989642845544396631553261107567896507972813230559496782474e-07), SC_(9.9999999999955982472487817911924344843711307333995567906003401772889553360164890033430931978290404720e-01), SC_(9.9999999999999996675104724149760340168377573591455751139245616658261226801932661955665838943085288217e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850868010275195312908864100820037823148128934498700447555637626347184556418624926955437564e-07), SC_(9.9999999999955982472487817922522322782635005843255714981446042930933498973605051418609994978541640709e-01), SC_(9.9999999999999960560021013495460095922268317460242495248740846070487810482068344717640216687466282108e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726850844196531200621750366610141552894225318947058009888996747170916953421599804994599241803e-07), SC_(9.9999999999955982472487817944866043819221796535201516702937308624904937636564139106763729365961821847e-01), SC_(9.9999999999999884418575891201625416684083526806820859405778105977440346495058119815600936492205752560e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850707615022704915335641342506134591651821613850225498202144631931340078807535026919676607e-07), SC_(9.9999999999955982472487818073016372690843162259410699717837655491508662102702379297083677229569728913e-01), SC_(9.9999999999999447716416156708883433287167918962672011359604725002478067198428354072871172053687081998e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726850121344236873112895099586871119553175124196640769661130954408970804009647936630837496025e-07), SC_(9.9999999999955982472487818623096649586678631721110968395919954828591710702252600344948172726817579576e-01), SC_(9.9999999999997573189467510257079960802806657379407871384244696251063991014219090525575515280302290091e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726847576655244902906005566334504361456219113911500940354770807551122145792885612521794419471e-07), SC_(9.9999999999955982472487821010701932238988504428000333669975847229758775993925147918181329733927608364e-01), SC_(9.9999999999989436867128671076133682580771078984890129182749663656713197714085563766001898243149552750e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726843098671871802005320286077286220695108885668328565798214645957321054950003417480994503413e-07), SC_(9.9999999999955982472487825212259289928732187777989320320666315870563872575749953499548413781890275177e-01), SC_(9.9999999999975119079663688278376715846251426563796308445212698563593673321841853261039113087313521082e-01) }},
+      {{ SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726813139043401097512248917876292813572713935482541830510369495864397672970818960106228432686e-07), SC_(9.9999999999955982472487853322479214115160234863039083300485613119635570612487484190177023996176048437e-01), SC_(9.9999999999879326943509256523758084292288115832825796517407920013962322002165712947366819431214661411e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941659704656507914831235628369455928415009712322152040828670146040529e-06), SC_(9.9999999999939060790161031790048854092626781629036776887146727588412807536192754578343529277325609624e-01), SC_(9.9999999999999999999999999999999999833996177671408297742452135308707385067738603599494870829073693395e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941656246952102842271499023117633576848543175013395946585110335619340e-06), SC_(9.9999999999939060790161031790048854092626781629074949445740460548121768467634848621165987434589495111e-01), SC_(9.9999999999999999999999999999999999740035592947874202410758236047782881518649225518053889474598983870e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1039855962733358235856122053156941558015644839953572073947408240926358477325432885149552783773554354e-06), SC_(9.9999999999939060790161031790048854092626781630159408928954415857052363578801535612682831034961757373e-01), SC_(9.9999999999999999999999999999999997070671764438515137524417910053253229401795788033562340475781078446e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941266057039612972413310616646054898103022484543966302862137135129080e-06), SC_(9.9999999999939060790161031790048854092626781633382589877742782594561533907495048184638065533648975314e-01), SC_(9.9999999999999999999999999999999989136910503079640848733645380910779967035016691223993670221580339693e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156941062675486862218707412661013696462361966404619738353912504869475077e-06), SC_(9.9999999999939060790161031790048854092626781635627892925589528201279493601284535490102169284463479537e-01), SC_(9.9999999999999999999999999999999983610165767350823312435607213040683186235728896471229754457381529630e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1039855962733358235856122053156934302515503634310646027099796003355806348963396605689125594028046089e-06), SC_(9.9999999999939060790161031790048854092626781710259085425505067675962761729505880671662676705618276340e-01), SC_(9.9999999999999999999999999999999799907769484750926858765327788494626681071264887159765393606938022358e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156913849482598452514751410841835924935597884086381400750454950757943329e-06), SC_(9.9999999999939060790161031790048854092626781936057622699895497750703479221610047122182442694065357957e-01), SC_(9.9999999999999999999999999999999244111580452150147560913367902997619946481068395418451549994202594722e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156896353649135378457569963945851507839152937615780489685381185566291192e-06), SC_(9.9999999999939060790161031790048854092626782129209104080321153322686899957714314973254452093750134556e-01), SC_(9.9999999999999999999999999999998768675120353266900055520804305511284636422401089664721825815569492186e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156617736224809738754216306780029593003319301601683963609080744685347808e-06), SC_(9.9999999999939060790161031790048854092626785205105337345019271497716169494708402249844007351214356316e-01), SC_(9.9999999999999999999999999999991197450678669752689266009085582761297903813480200346020251172249133371e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1039855962733358235856122053156109508171307346588766762340355308923834875916265302734118430180518737e-06), SC_(9.9999999999939060790161031790048854092626790815869844235190784783489044951809317926858733324195684128e-01), SC_(9.9999999999999999999999999999977386725560023806550683820607840585443760566501797732128625456697789154e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053154598622887767989387627576510124601384981920141124731912502327882659594e-06), SC_(9.9999999999939060790161031790048854092626807495825750733408642875871006789309621686282177872896657239e-01), SC_(9.9999999999999999999999999999936329524579143109581348636445340976076387923067724635449570980891937857e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053138316356533053229478415262572711135845684398611493252405363212304990351e-06), SC_(9.9999999999939060790161031790048854092626987249701053753432356889705935014135641483640028143697162126e-01), SC_(9.9999999999999999999999999999493870861811751295078199019704019601124597266959944607475070804974318574e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122053106071935255997591191564792694270708428704520816473789402301001877080017e-06), SC_(9.9999999999939060790161031790048854092627343223467554359414008173944063439805827663075409308808783829e-01), SC_(9.9999999999999999999999999998617652329996411352438845070758389393858340852356196253883916954722091674e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1039855962733358235856122052981136717167140310883125486786112237433494695456481225555966092773698101e-06), SC_(9.9999999999939060790161031790048854092628722490279928863491219379204958899043329090871897778757566427e-01), SC_(9.9999999999999999999999999995222629283211432644179828563867900337544515782988634897975424746561283139e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122051965444212044305321460286196536143115127312423369032070778979193664670865e-06), SC_(9.9999999999939060790161031790048854092639935589238919608529174556490625377664741915894861725361935304e-01), SC_(9.9999999999999999999999999967621929367785890172149974867646689369285472496812509540461573285898772428e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1039855962733358235856122045246475976876026404457468587472484922549735882270429659528080136631029502e-06), SC_(9.9999999999939060790161031790048854092714112030773403363833401125073880134690513913818137831040006305e-01), SC_(9.9999999999999999999999999785038888669136217263033583812998980166090206229504750831331372446466897028e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856122022628427014142084926408548712749986410927708704548777668790279701690148468e-06), SC_(9.9999999999939060790161031790048854092963812033480188881174033936785654517947747931986168148529303685e-01), SC_(9.9999999999999999999999999170409973968890850233650971193207199632888312755769529020050609368485603166e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121926134340304406903742504701589700038901878747507946954840904874523529894907e-06), SC_(9.9999999999939060790161031790048854094029092852011817691521683367128323569475176047474154589578137872e-01), SC_(9.9999999999999999999999996548253841620193193566663153859810260394599508415051679063020920893582640450e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856121561009744884812438837438157745571134492169161711653868841754495766600571325e-06), SC_(9.9999999999939060790161031790048854098060015793897889078280679065277191252339725290514843851205638812e-01), SC_(9.9999999999999999999999986626260384851878851759170528230197527994587744267591148822617641325425585707e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1039855962733358235856120078941196903260965031492689068814604994950147495077178616107827554419849813e-06), SC_(9.9999999999939060790161031790048854114421839090521561123984936806123423835324128228699761719236470536e-01), SC_(9.9999999999999999999999946352133086863997866453265606964291902721075788956617650840192217286669480434e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856119319992351624089039003894437206266992184997868488146121044090313989986981146e-06), SC_(9.9999999999939060790161031790048854122800525025491530157246372471675618192957937544032583120124753041e-01), SC_(9.9999999999999999999999925728254084059089171594717779716549198756776781947738509101413785094625002233e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235856097753534650786845235099906115144947522397478403943554791086939141797700992042e-06), SC_(9.9999999999939060790161031790048854360891111669261418452776441858828979839869050657863437644162286981e-01), SC_(9.9999999999999999999999339675561721679908336122257394570169189108177098828101755126616956979737756025e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962733358235855995330935408806668462537517472271545340047744854478415433189166314745783526759e-06), SC_(9.9999999999939060790161031790048855491621854630174468753219353471168979319241999967181393215875699168e-01), SC_(9.9999999999999999999996556416443457432313835771620716336953193819653896202472963626655283033214806662e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235855609739265564540729776223890814603207590870228666564670837732271193746300381017e-06), SC_(9.9999999999939060790161031790048859748498350143300337130715674691237781851410398813792941216896341628e-01), SC_(9.9999999999999999999986078245229648644250269864900670760384459117732252998869740564579675468166528786e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235854122031339844451615266041666260510285189332449090652213256739742133530446398594e-06), SC_(9.9999999999939060790161031790048876172579564719910856316111425509873477955697488661074239224447665653e-01), SC_(9.9999999999999999999945650871971996736226665587649713758342525396292396251341489218147485387172444718e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235853549427625573921171507616996223830229632056498891619477584892812210651224385107e-06), SC_(9.9999999999939060790161031790048882494042093996546755801459371932890203613039054997642565795173033812e-01), SC_(9.9999999999999999999930090785421857569807094436050124428992380746214037672012348614899975744108817841e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962733358235837690091882969420598866893480056987878026010097586828431188199875743536166275951e-06), SC_(9.9999999999939060790161031790049057578824357085809575440788048788367589764980527906302531308706754890e-01), SC_(9.9999999999999999999499124952276646324781319738535804573491063735590335873266675333408400091205322615e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235748080821247109357956421358027911839103705913128181211791262234090542438145233117e-06), SC_(9.9999999999939060790161031790050046852265103175605178475598074675610700982878749332961263832259234569e-01), SC_(9.9999999999999999997064058654173544703003236892543391984681430351462177662719045911103529899439969321e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358235422911293978913257243371577207703658003257569482681051163819755260988563458049211e-06), SC_(9.9999999999939060790161031790053636677009616345262238074897278822289868626977773056067565369095115482e-01), SC_(9.9999999999999999988227814910615681354635879482529172561120099837241513658474840803780269817224906292e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962733358234956668439038942747771256342243211185542655230450205244904998123252154495716123994e-06), SC_(9.9999999999939060790161031790058783930971810339576499575723339420743103138020498795040026277888925490e-01), SC_(9.9999999999999999975558006812196059991103747411512730964497542483718867699293518004533600635414229289e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358233067531621916159000849328309047826153485081846473111038760396932048162382973789172e-06), SC_(9.9999999999939060790161031790079639729326755130809727838218305929044271604594182231757273320697884721e-01), SC_(9.9999999999999999924222097444348307711296069945283467844667849825817671734597422369341677101234829059e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358227219503495208701616534925878668911249966705887524754013341793455820256791308285489e-06), SC_(9.9999999999939060790161031790144201117511658188400464759469548984550114042931557935345826553613394704e-01), SC_(9.9999999999999999765306216301068352140601845514306705236951892545835403088877659883403948846180082969e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358166687001082658132625361092595998367455484759772839441455849505852771999601680844672e-06), SC_(9.9999999999939060790161031790812471225210433216453725663089519717662872416490122591928323907174373364e-01), SC_(9.9999999999999998120379798323290310257684416946582475528653414090722406476728113325643085742132642311e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962733358066464745351006346839205172285172655467548123054854800401761594167225065465988133569e-06), SC_(9.9999999999939060790161031791918910492748770915922301555461424332325351941234742812640588889883619696e-01), SC_(9.9999999999999995396913403381425936213819346760916376568416003688323187463660497318580682668638157194e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733356226531982988510117404821522104067854208163952587539563852882609635812048055882635022e-06), SC_(9.9999999999939060790161031812231503170357210293476557495301194476235431068374841349394346143739355941e-01), SC_(9.9999999999999945398088185718106422190434560824671367149512609953634318581279705332823298219821336664e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962733352347401019966400653228711083081293356178649177469381848327319081113522975556580368798e-06), SC_(9.9999999999939060790161031855056550262726521566125828908815956646862340493529985638179331291212970287e-01), SC_(9.9999999999999839985545410224675056732447529327275559590299805673816710200026990342417421939613233172e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733330099007037899778001666848213428146517030369808050254457861665100803445755650781480781e-06), SC_(9.9999999999939060790161032100675615227034989501712313656065469536793879609673107320704069166791371876e-01), SC_(9.9999999999999235401734067720030575848540093525528817491608989232391701624221959671025772890213261809e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962733234598645627176520740117528640537364656284404942476065752732079115387717350241126821650e-06), SC_(9.9999999999939060790161033154985849591034089567778947301651849370898037880128614025829826217631350619e-01), SC_(9.9999999999996640249358897564192328291975542959572115868732031466661459379360753829743283926367640724e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732820082479575601365281476959116845896157284637161522161600574313997856996779066344716727e-06), SC_(9.9999999999939060790161037731184617027538451239456933996750170255571230436505776275526884895273344666e-01), SC_(9.9999999999985376076145471657550793317637601711415122337074116484291418184121457387702054604233843148e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962732090643045005122499195426827193831280793202837534889090012654146811429399079674775130682e-06), SC_(9.9999999999939060790161045784090908227537673318906188110385593289743147588469486309713564441659776460e-01), SC_(9.9999999999965554093765457954537053229700993914073576598931540255465494117388470127500914558074800536e-01) }},
+      {{ SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962727210380518152957925065662608065472771441817054591321342841959937888564558380879270419229e-06), SC_(9.9999999999939060790161099661486265015310348988940031375489898642725009840308203538615785015679551469e-01), SC_(9.9999999999832936533989495237312511095807646852011530453288996916599066999901455462304650969540492773e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923246385058008006577363897435558570089666555799076898078031863963742e-06), SC_(9.9999999999458210534709235993504687597229374788071604701246613387423215672804708404919520828035931005e-01), SC_(9.9999999999999999999999999999999998524117356081930224460645895661490437219406452637053801236289074905e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581923154723239410612576648578988378930817599357373966180580998463309886e-06), SC_(9.9999999999458210534709235993504687597229374791088906456985657058758395954605133766128816671662146443e-01), SC_(9.9999999999999999999999999999999997688746252810818279792195553431116640549556040555326215783349623542e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.2917760108770958943021985341581920550665977110648548007642099389226543724014160862865971463879267979e-06), SC_(9.9999999999458210534709235993504687597229374876808638727343147004217747165874912610506085124099096442e-01), SC_(9.9999999999999999999999999999999973956354494978960339533748960307398057546452264842693577320252130477e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581912811005909291136027281071025516972871162622351369765263288996490770e-06), SC_(9.9999999999458210534709235993504687597229375131580912164640160286198045063494158235494433399782332612e-01), SC_(9.9999999999999999999999999999999903420023569710007631276261642234982344215967632765456349568306056912e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581907419474184674353205305512718401442993737127965162022461137910535840e-06), SC_(9.9999999999458210534709235993504687597229375309058060095365137541191973778424190364699116869699202417e-01), SC_(9.9999999999999999999999999999999854283645151375068159349860255705330720083781422832629456182697123316e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.2917760108770958943021985341581728211396952000877110971828011443613399470682047427073603172950540183e-06), SC_(9.9999999999458210534709235993504687597229381208186556026570049648166008276209012341017166447271313476e-01), SC_(9.9999999999999999999999999999998221049093581946706897065934523327198208379885809760072003735983674166e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341581186012882477782134634036468994649050771788527044677226251544324689332e-06), SC_(9.9999999999458210534709235993504687597229399056147186917579529315898651811464599269703595875035251736e-01), SC_(9.9999999999999999999999999999993279657157887106222121513438678485851360015901269706987556276379743396e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341580722208078703974192875042733816383031329956535608039793055938013268274e-06), SC_(9.9999999999458210534709235993504687597229414323562454922094158633906391093435706843061301543922367984e-01), SC_(9.9999999999999999999999999999989052715814591710038130951327361567730263020726237509040354327900832336e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341573336215288474697402558730041527120867191916288482129163612508092986823e-06), SC_(9.9999999999458210534709235993504687597229657453901290118545618056506171546187813651419320776898134222e-01), SC_(9.9999999999999999999999999999921739574526974627542996503780330377495906801806264605736523857688620072e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.2917760108770958943021985341559863372561403776060450901936227943750677945869117345983990341558882701e-06), SC_(9.9999999999458210534709235993504687597230100949706165441473998284413045447682224320847000995676401983e-01), SC_(9.9999999999999999999999999999798953187944945877042811233715654155310597472853003083913623907258755323e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341519810644925667503689385278568279129803073026384631542929087866306231777e-06), SC_(9.9999999999458210534709235993504687597231419395786187692306393465253179241329092495179845555633184238e-01), SC_(9.9999999999999999999999999999433927795845278100464046116182400680488280124700349380899730407811304415e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985341088176829504422214472563122320920467980915882556929073819786321485320573e-06), SC_(9.9999999999458210534709235993504687597245627814177134747367594192799920268189489147538223490312033423e-01), SC_(9.9999999999999999999999999995500180657559539220321226948063990358601368266595072534769707560389136975e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985340233395174502480951586737343327750184309891479312498150699946421909580097e-06), SC_(9.9999999999458210534709235993504687597273765311642019315691892449931706213182958641103971152107798438e-01), SC_(9.9999999999999999999999999987710024351243576616951552591065980711903253212212904944060298658282942916e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.2917760108770958943021985336921432104412810156856557930357164766329440053453545897142223479477191017e-06), SC_(9.9999999999458210534709235993504687597382787717472930348418956808180256641375152170364188394204942080e-01), SC_(9.9999999999999999999999999957526047138155129642489155249119192049431911063373371946076018628099964015e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985309995989311003095731214928639699391772410330310153243764605713875799101067e-06), SC_(9.9999999999458210534709235993504687598269112984173629159078615704610575608458560078245186853021748667e-01), SC_(9.9999999999999999999999999712137757918314523800311227167947700338217352859763285746447293022659992385e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.2917760108770958943021985131879882384643889399307381389104801185143102583754739722116703407239740747e-06), SC_(9.9999999999458210534709235993504687604132296263515485049818923488718361186738407206939044034446095531e-01), SC_(9.9999999999999999999999998088855010202262687003642977535624651948480964743894631062499871507728928173e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021984532287997662621835816597342105198622742764506625128615812978806702983579394e-06), SC_(9.9999999999458210534709235993504687623869518088067792188616438316986946494540113142291140550702413472e-01), SC_(9.9999999999999999999999992624401632371492757680803153760020065455145870549797014996780778113132179658e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021981974283484976886521464289293137484591271409608884167832950798029229505935258e-06), SC_(9.9999999999458210534709235993504687708073296994266593718885853539078318775085051863837361401145467741e-01), SC_(9.9999999999999999999999969311717194802210024840142226239766631290179504113997530058982845816874993047e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021972295033754520121093526914996592147536958240964687744107031965496363351919475e-06), SC_(9.9999999999458210534709235993504688026692517656054608854732107594504149714918761883027914786414035085e-01), SC_(9.9999999999999999999999881098700587709012935668437053038543664415536903800342375347288135111845267689e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.2917760108770958943021933006221733835746857401287387867993702176320272200067335792474893484250783024e-06), SC_(9.9999999999458210534709235993504689319992206718546596401645066277904371438834998306444743296682915711e-01), SC_(9.9999999999999999999999523035346116324527479244501868824341843169457082765923898955344237158601889912e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021912886910413115359435002085999337045509792245383894627620294484599967071534342e-06), SC_(9.9999999999458210534709235993504689982274870331288300009054944423951097970300981345710537827167324100e-01), SC_(9.9999999999999999999999339675561723796689501636466733791799662917286547366633542416343793943228919272e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943021341172124538863953592359085399884730106064473283724623779962504139289433980767e-06), SC_(9.9999999999458210534709235993504708801845042479214207252075885175590795305756452998882900074089317815e-01), SC_(9.9999999999999999999994129283506009562785328978365983263636577206917335333765887162833435907868019045e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108770958943018626006045501243179231245559137437641467618296303176064924330843605787167536774e-06), SC_(9.9999999999458210534709235993504798179030688196100111368828236524895729901907684462639742851791958159e-01), SC_(9.9999999999999999999969384288068242393708348952162177073808481885159581222687327650606229318697890138e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958943008404185567706626578761463718418152190785605521021397781201860840724141563175675e-06), SC_(9.9999999999458210534709235993505134658465052984844298960404610785794527021400238637944233992612605114e-01), SC_(9.9999999999999999999876226487136096119803043308281959786507589105613373691027361501850995642846173195e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942968965876783067043224272309794753163106123793996813062387916352086283667716862703e-06), SC_(9.9999999999458210534709235993506432879252728418624720811680333183223534491963865041896362373277123988e-01), SC_(9.9999999999999999999516800675770972078933983146618486657200754194162477819172233872688174537493686724e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942953786471132121014968898974755905062755665179043623935383449689055283962273802298e-06), SC_(9.9999999999458210534709235993506932551286542689435062225998634262288635406531202025683560190872268770e-01), SC_(9.9999999999999999999378461320959272466181886950344833665380562106876079286602692750735959745457959405e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108770958942533364310758561007254481723268987400861827813031949172743051506726479185179351947e-06), SC_(9.9999999999458210534709235993520771907106205749831110650901855701696508567037293819428989738633032771e-01), SC_(9.9999999999999999995546892961035086436933161876438125086376809884756813043826195296366505268295996768e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958940157872438862523394119314723129106101509014596736488169357160231418016777560025860e-06), SC_(9.9999999999458210534709235993598967778686038446789282906517258587406624478796679591563677091839748099e-01), SC_(9.9999999999999999973897559615888364568173453837286527884595453421634772303032792400487426539402674720e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958931537809318911619590830694775273517902415304968002273063727528718185249115726481137e-06), SC_(9.9999999999458210534709235993882720948592583386395603350300289634053075073598344351502607514069817586e-01), SC_(9.9999999999999999895337568673435721901670054994782604394475694931528167629240024841680851414882364629e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108770958919177970829206529966602810562828350952542730155997112168967311112453591838739864823e-06), SC_(9.9999999999458210534709235994289579146982053796969742778055931365417609646320922357273320988485624802e-01), SC_(9.9999999999999999782694681227045453634283229700387561617568796487222841776773805278310845484714623826e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958869098005641108532525692716625548167703484646492245129160067135026079887413667876225e-06), SC_(9.9999999999458210534709235995938099427308395877316694028162399809853740485660278830021258721616230868e-01), SC_(9.9999999999999999326284843290994433240171322687885706212969405815150148187663984877029482206915147973e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770958714070036067906098247226639744032365274443636123709225921999751782925376482163632306e-06), SC_(9.9999999999458210534709236001041272939896565386787468261904151304949622299906864186978156324146730460e-01), SC_(9.9999999999999997913418636161994494750057633434216837342783690293914094711975092156721954431725321885e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770957109387100405252339244274609469889693210386475069708108813201357024699341179619807134e-06), SC_(9.9999999999458210534709236053863840866964329953700947446502504079832216325886912942127028213198935573e-01), SC_(9.9999999999999983288946038113965299749578085446939138059299771834553987401586182801256223666288207500e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108770954452550902718909820406133956396304655013821211820776010219597058368695093003529002052e-06), SC_(9.9999999999458210534709236141320937471176354178480106323382777539465901886894896095672494070701227000e-01), SC_(9.9999999999999959075547050032290457424907038480449488891799548772314496124374485722335908241000146183e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770905676957810476558239989956850911892343991035233895298164732847900220782058127814470233e-06), SC_(9.9999999999458210534709237746904210053333451468769843160130438237282019342565233664703001192582256401e-01), SC_(9.9999999999999514553262442777832862544633648939158146331107716792049359008550980986421190062325555739e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108770802843355803770403217392212205119325787806085118182700667262705446469082997885744989489e-06), SC_(9.9999999999458210534709241131956052049243644218405432753941827606845563884959360464212043728335532585e-01), SC_(9.9999999999998577366755823251193593662349229695961061916269979363957002656949632551705688360491916829e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108770213050818802698141190778218955858049735325503982661624086238023565734773930983936302247e-06), SC_(9.9999999999458210534709260546605299098880465619175980853138274504201817123443233523778866887607021395e-01), SC_(9.9999999999993202220922205034333786645157933437023469049728294337944004199321146637059433060337321152e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108767681389410507358371261443578113006448589619829073611802061535305224195609556159045836889e-06), SC_(9.9999999999458210534709343883228214444539272369556330246269666626261160866651663921492550826836768155e-01), SC_(9.9999999999970129617562176887676799370926737061206249481153783781566858450469101790428749723219951138e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108756692796642843052992808031780500181557227688810465326079687221961131040112810446127619063e-06), SC_(9.9999999999458210534709705603088875257046871716790470580158521260356116011846378924628202571937178443e-01), SC_(9.9999999999869983744349263197051738076255137502144014124667766353918111996160835747148730628753137175e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108737355763369764319228817860151633610847085929457262467134771200816090810207304816857952642e-06), SC_(9.9999999999458210534710342134911376770755226956219169654209950175936147353096872984576409489279496337e-01), SC_(9.9999999999693753345842021045590833789775102117090706787073631977392622693555322919414109285481856221e-01) }},
+      {{ SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108607982721016282913185459267438918935319392886518735858016300126801901746111037405959888722e-06), SC_(9.9999999999458210534714600805684120893713968904749701182230070504859075669369334986111941085580438890e-01), SC_(9.9999999998514696430127372590670197107227463715756210343178265554928839637020716488139626665648674413e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101279994144029457266103832670794717071307575490225414545112901616218762e-06), SC_(9.9999999997174574821673052181594664246834506373262751933474970817389807110157028185244016730440056865e-01), SC_(9.9999999999999999999999999999999992303290762406537841916503452443452506184408937354733701417835726066e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101278902531902623261514636877853343673302974268585564301258279835161902e-06), SC_(9.9999999997174574821673052181594664246834506455321569558754312003435556011254957420324358067286694467e-01), SC_(9.9999999999999999999999999999999987946841071869805533452724244144505546874185285697413650970326865987e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(7.5172138166837221887933892809101247890486429442823671625537659260844189330168559253465653032599482663e-06), SC_(9.9999999997174574821673052181594664246834508786563336770780488104889579234190221705230375452792858955e-01), SC_(9.9999999999999999999999999999999864182719564366376428808229975077676326409447444780297771412820669779e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101155717901192901641260429928149443455849790960175243744758434451427715e-06), SC_(9.9999999997174574821673052181594664246834515715373649562403301231908286994951082554505894219256001717e-01), SC_(9.9999999999999999999999999999999496336649922121393672632616431087173659837651779518457133264713856369e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809101091509471741456498823302723817256769100205438500589557250206522874475e-06), SC_(9.9999999997174574821673052181594664246834520542058579898432210712020188642821955139844954848596981091e-01), SC_(9.9999999999999999999999999999999240091060726561466341576531977941613294052389655641440670200914273257e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(7.5172138166837221887933892809098957297939314442199294518702801897550679986546345940031136890869843648e-06), SC_(9.9999999997174574821673052181594664246834680975302777292270330136235229188914252496367477310263916613e-01), SC_(9.9999999999999999999999999999990722793623817980876398598422734569322474687087313218862022795467472255e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809092500187633101654841069069803172470777175855128671460292114955833396788e-06), SC_(9.9999999997174574821673052181594664246835166370090888142990457373397494449047247558622202621783202295e-01), SC_(9.9999999999999999999999999999964953497457378610434410638699327995786294834869745249815210598812773612e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892809086976677887924627470781957711229388817513329779325449951137698014785151e-06), SC_(9.9999999997174574821673052181594664246835581584128630193909288950059387442096159738387723302066828215e-01), SC_(9.9999999999999999999999999999942910052053522084027285880271300425411370652963271126034562337712670170e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808999015960744221455152373803891718831326201832174357789308783964324340353e-06), SC_(9.9999999997174574821673052181594664246842193779311197558920900284470551079562493576566490817681502208e-01), SC_(9.9999999999999999999999999999591872875422426184148516153081533375541351971981066676230812920540806807e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(7.5172138166837221887933892808838566182103062453848273736181421133806137804970613362697731495627871684e-06), SC_(9.9999999997174574821673052181594664246854255132240389995670407473222428441323743413430354358377280584e-01), SC_(9.9999999999999999999999999998951543429344134236035773717426100944710168141434392951840581113915652285e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892808361573210885794592897306879911657472314882201472542205456367882004424079e-06), SC_(9.9999999997174574821673052181594664246890111713778357766357599621217942533810962843276827782175684423e-01), SC_(9.9999999999999999999999999997047940647031280395866501254740189775580694021238832032823176689897000829e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892803221191812443220283225032808753380597911174551883889392204275489310143574e-06), SC_(9.9999999997174574821673052181594664247276525174503240722611875588743086351220037441309089042359167172e-01), SC_(9.9999999999999999999999999976533499297396813365256570928682723233208766886108992539496399180091009946e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892793041489569203113372428151427105501440051652190642292279939910332733444155e-06), SC_(9.9999999997174574821673052181594664248041755158050969848980865258160917876275443396335659471617908957e-01), SC_(9.9999999999999999999999999935907933130465524797197853738582182237488113890368262113426371319056481843e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(7.5172138166837221887933892753598904791171529627537935697704243299375800329305888173331598424968555902e-06), SC_(9.9999999997174574821673052181594664251006738590726124087496434910501348276418319871373432219964019196e-01), SC_(9.9999999999999999999999999778498875438352048861772728840017224628792086074990256413667217652563196121e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933892432940419901619755108095194771664869188520795290988622205620155001552328031e-06), SC_(9.9999999997174574821673052181594664275111322521893252617105862642007953606485394554357608301065258383e-01), SC_(9.9999999999999999999999998498802064707071963907553766618600101371966945599648132060355953519130358066e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(7.5172138166837221887933890311733299199742108867189098118628780289486509721423060797815823939555557874e-06), SC_(9.9999999997174574821673052181594664434566997284279059749254543175203033820406010680176160431911764100e-01), SC_(9.9999999999999999999999990033403158460563016804106595269389153919687425650488735802777226248394349430e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933883171118127809020493162090026383183113208281874969019070982250938336233186540e-06), SC_(9.9999999997174574821673052181594664971342307559442619497839167770496406876412023079669685083559163555e-01), SC_(9.9999999999999999999999961536348216547678553035510529781251433375163756024066360150480453657178259792e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933852707520642266167513011819748676872520547120655826017758203833581445136395125e-06), SC_(9.9999999997174574821673052181594667261356066866287567178230825584380878837134883351760374590271125643e-01), SC_(9.9999999999999999999999839960995052016840538782807140196506622681344681926427598176411932890254571078e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933737436118153184715364320978388218932379474634694258780909446489047637292846003e-06), SC_(9.9999999997174574821673052181594675926553861705451215991438655671079373761433543879145751069442793922e-01), SC_(9.9999999999999999999999379931234153568306082152485447614369704871187401926120000775003011947107612503e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(7.5172138166837221887933269540714080326724387281037972971267432127285156834999071927373965201157471174e-06), SC_(9.9999999997174574821673052181594711099251825292241781928024856069527737990699712980659644736977722506e-01), SC_(9.9999999999999999999997512635389622588619229085139412464808578679153248089094924644930041115919597382e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887933029937304969355253312858419925368936092632404137664290917772511705738187032206e-06), SC_(9.9999999997174574821673052181594729110752400736315122803000696388460975937728751657799893545861644332e-01), SC_(9.9999999999999999999996556416443520897236658133297962812444524882524114033200623342813410608845059153e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887926221314010118184055225553117248675937450520082025980442095023871556655045356882e-06), SC_(9.9999999997174574821673052181595240929523461696097706418511196533226056477586686158492386248810026605e-01), SC_(9.9999999999999999999969384288068708494595998330769107554038172278863700824198372748418567827835201006e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5172138166837221887893886059663221908668368062198433275119200584917698333997637163131149275081287470e-06), SC_(9.9999999997174574821673052181597671639730955084685263096586636982567917228475882547627976554122279682e-01), SC_(9.9999999999999999999840339451235026398845559588673184720381511162768834292102066559472771151094056041e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887772153113899935488595266918773617402863470993320371779425240039152089963233788058e-06), SC_(9.9999999997174574821673052181606822565549587505834022846595107607574888201868919759720441509904141157e-01), SC_(9.9999999999999999999354522702902734104863931549408826747805219202307177749141499970496157216627363702e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887302477334061539428318548238325737152958121742428032519364379163285972286271228711e-06), SC_(9.9999999997174574821673052181642129098166213994134045650839109471614582866294430771692141120291679807e-01), SC_(9.9999999999999999997480121662980317685005527861815219525043013751083235684359908521478254250941864620e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221887121703882909694211998874824254191207049082315421949574838571355991653139981342818e-06), SC_(9.9999999997174574821673052181655718225013480452682462942750820585595402121189927883586751791877819763e-01), SC_(9.9999999999999999996758683685177906755210533777467732010829886942239989608105974191610545102390663711e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138166837221882114843494623914772516678382289174509585731308894402138776046862592973706717482532e-06), SC_(9.9999999997174574821673052182032094625914397559286857136211215648291370743491594848193907857268094924e-01), SC_(9.9999999999999999976777103366562540330262363752795590025457474443605920158714875703881383869786537739e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221853824812004554305853565831617974635868692726765812487620965512471267523337245066234e-06), SC_(9.9999999997174574821673052184158716781890172208751676325695157793934482981362527581954489871995383915e-01), SC_(9.9999999999999999863876105016871975423472590745980569694746216193719109314274336302466104962944539096e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221751167396083717486838102935788344417912316859444734726848852477531761703912304063783e-06), SC_(9.9999999997174574821673052191875694235559830136900620760593899284304323445844037193048401134566308083e-01), SC_(9.9999999999999999454186750322082358909831141978037163281303765421692728381989832686794429845936911345e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138166837221603972524898220914871060146221667472818535962943112992083287465987696569357938484864e-06), SC_(9.9999999997174574821673052202940647430078417370638159516362441581612470219115422984947706219956429387e-01), SC_(9.9999999999999998866755523367453992485439548484896946413050090871910396962598290503139686021944795220e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837221007563920451147399490166704532636156655461353022101256873953962329651110651890449897e-06), SC_(9.9999999997174574821673052247773957448731127323340981409612297634106756338208721370943545562554620461e-01), SC_(9.9999999999999996486584017017016257312457741560052955533038684677046754407018741960632518250824946903e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837219161316331497329959999867756479357267189497397613110197432901711919680715818749384581e-06), SC_(9.9999999997174574821673052386560336299678888132310276552167314070872054658530921110313841524562744259e-01), SC_(9.9999999999999989118504696682465397719850280164267909987134203540807245047281634018094783507632379851e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837200050945414824887947561618756702997475737696161600578502566283163785416334328846274627e-06), SC_(9.9999999997174574821673053823127779307876296402504872395533889432587658537704133837488944462610307832e-01), SC_(9.9999999999999912852065895348314652358905412150858908129740242395128839896450115204654087372768756774e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138166837168410348961631530872640592517556712141861176979773712940203947438109360635972318325174e-06), SC_(9.9999999997174574821673056201619067635668386475453074557799791883906182278496574218891824217398113920e-01), SC_(9.9999999999999786579497793077250830014655181069057279515050098918370886407865508449809298293274877944e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166836587535675867088577429248818507199324638525753612362543530570440089422014466215554866541e-06), SC_(9.9999999997174574821673099867210252348593889935594794890173756867420001985291992416360583825331645619e-01), SC_(9.9999999999997468401431026190294097293122084391697268166678684686078469990387581320017168279984577241e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138166835362877375232710546615190752471996590689740798059220264290277420603635416155639454858768e-06), SC_(9.9999999997174574821673191927393237399700236834434761854032600230024667143088977599944601887582109873e-01), SC_(9.9999999999992580985705547418802312879591706428938747051059777414919884746154671346234026834130834341e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166828338963868405934097532574077843536616954677632125309343526289938580130664423389658227966e-06), SC_(9.9999999997174574821673719929989859376890919864926985106846913308637293456496545806214767384490322909e-01), SC_(9.9999999999964549668472091583476623325692488165715222809896128726240554794087634817556440769840322623e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166798189089726469691343498618134406783430491249066201771810752404672146124160916793740112971e-06), SC_(9.9999999997174574821675986360494633074932172246614808474370905053006981099249157029190873212203965583e-01), SC_(9.9999999999844226335076844363893776941067155723352946363123051839251379553609078509633316389453006581e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166667324556319146020107269718904382915808611945932476119315173571925693864073499038052966946e-06), SC_(9.9999999997174574821685823727281331372020445291832255099738391786372744765348762197405587275839274938e-01), SC_(9.9999999999321966878581318602282185018385397721934306734478657715117969474107727867331605641847943940e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138166437037394872332848154728844871986805194786372163417623433723784052983391967529631323126795e-06), SC_(9.9999999997174574821703134905600083434823204672369115492326500305511024592434012869489200004637134058e-01), SC_(9.9999999998402927589298499544907370693374144035737976275964821543459157841998352873995286790001393899e-01) }},
+      {{ SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138164896317561048107757051043871652735250514052455752176914197183379076911239211493105045117396e-06), SC_(9.9999999997174574821818954109826173471866207759928049187583886372512274404380030281765846710358981786e-01), SC_(9.9999999992254160753323058553001265377532843228811113779902149783857676792550151228365811304309474381e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204361549566045204711575522576181651460783722368167807911214893635142969e-05), SC_(9.9999999988577342234270202117031785546445257276087247262434106801237120149823932756676887785846244310e-01), SC_(9.9999999999999999999999999999999968883665292583937731777979346978721327199336385381336468802761846427e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204360662219254822115894810326672355313574979379329878478781141704251614e-05), SC_(9.9999999988577342234270202117031785546445258617282362980809084064154833901250400983837579384615164489e-01), SC_(9.9999999999999999999999999999999951271365993988535409799543460607160684286457411284284221834085123890e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.5114666893502755809122441897204335453229415512329733725793534839735028163730380942002443669666763678e-05), SC_(9.9999999988577342234270202117031785546445296719830781619430884314292273325810411457348994890557160239e-01), SC_(9.9999999999999999999999999999999450916511637958505037535154164649246826110224567950853477558914884801e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204260528221108648540705512040170722468537719124750673878955326386931178e-05), SC_(9.9999999988577342234270202117031785546445409966485049672516618503438227716432697885114490889219819899e-01), SC_(9.9999999999999999999999999999997963784664706657178396297836887080342699786913280604368312708358511776e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897204208334642099507439101497044859586637140776507613604341327679168060251e-05), SC_(9.9999999988577342234270202117031785546445488855341128972258446290121874058740749300061978181551134373e-01), SC_(9.9999999999999999999999999999996927832379831057788578978085000202468600597117957849163645057591740032e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.5114666893502755809122441897202473482393078450462730379291220408334110696606434891915689269716087635e-05), SC_(9.9999999988577342234270202117031785546448111026726768230780537526166722610638077042533834561672038617e-01), SC_(9.9999999999999999999999999999962494015320070252937957459832464170745113590997215591476185002276985132e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897197224643575226457519335838252609338459144006722707165438049165095307422e-05), SC_(9.9999999988577342234270202117031785546456044471758626406987800734230007611647497307486080044818990231e-01), SC_(9.9999999999999999999999999999858313641612699299345777199719867999286071752971230397629341137961685557e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897192734707522349378251394442778305321141557181846284009884354077116255431e-05), SC_(9.9999999988577342234270202117031785546462830860540638155837308087654158513152954010701670053898863292e-01), SC_(9.9999999999999999999999999999769196175418079679681191584428534415248885451904364651626260545766153354e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441897121233431456839661891667351825489610746811718805437382531913683793648170e-05), SC_(9.9999999988577342234270202117031785546570902657572038896446858126174096141088251368285940859333188347e-01), SC_(9.9999999999999999999999999998350019492810953624359122131427365799139182044705717534746814410871322319e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.5114666893502755809122441896990807438015599236457140726234787085948568510281013766699792689002662886e-05), SC_(9.9999999988577342234270202117031785546768037202106409323310211842270477446263041318122980397708468513e-01), SC_(9.9999999999999999999999999995761289068921855868381852120549068281563465216874496399304773789099661635e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441896603070647959708800886642578762414575271680449768067546217042481464721950e-05), SC_(9.9999999988577342234270202117031785547354088444578431522045982803097713289958223184597209835007462262e-01), SC_(9.9999999999999999999999999988065384300283912228978750080240170255054958048474918016232906460053805674e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441892424570956425933080819654249882912902398619720462175815330606666042418707e-05), SC_(9.9999999988577342234270202117031785553669751540513551829203014949610421901996466689409499340017247964e-01), SC_(9.9999999999999999999999999905129391310834465543984389503722161481899959828100687812804675188145209095e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441884149721410014467439826029826707193592950226178636468217786975440141359822e-05), SC_(9.9999999988577342234270202117031785566176910990728369385275778736448714862618652793227701602482558071e-01), SC_(9.9999999999999999999999999740887937527689469267334875982203312775971624799518999813747466254916049411e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.5114666893502755809122441852087736986400700457149433548535502900463016994440892479543508815940684458e-05), SC_(9.9999999988577342234270202117031785614637532447023464340678543239441693874737582583894206001567482835e-01), SC_(9.9999999999999999999999999104512991569846812071014969506927768799084751026369737867205989545775659261e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122441591431712395573186829084130777124856038097362349544116229950307261100223793e-05), SC_(9.9999999988577342234270202117031786008610431039527722461968562508339897443674843119624764379759365271e-01), SC_(9.9999999999999999999999993930941656403004870716646089239377460357922222639040202872364612687767255604e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.5114666893502755809122439867150455324359709690093121398234624645526656391599029358433952955591255479e-05), SC_(9.9999999988577342234270202117031788614804114471382798112618513699755182636890471053318715484828286065e-01), SC_(9.9999999999999999999999959706940506410027821744717970289771042487964553393819216799978284385483309410e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122434062706003000740255217285205854679103771838474445613382041361724998278946496e-05), SC_(9.9999999988577342234270202117031797388028555344672806771443250951647711417516234024062833157828284127e-01), SC_(9.9999999999999999999999844498755764661986758061815733935601060088958819710241952801421566624225909679e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122409299537119283918732612460379145762190096713186311928725736622573336578788904e-05), SC_(9.9999999988577342234270202117031834816733450113249279393137348772890348338621262383740977554063888346e-01), SC_(9.9999999999999999999999352992676418122439818950282586757844422976457157733269851102813585086234101282e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809122315598023085864978316610157840858399097251295568933631409349886520289780643717e-05), SC_(9.9999999988577342234270202117031976443450669490897973075718078292891740351960605707900202113534036145e-01), SC_(9.9999999999999999999997493179661061910664657923160555874767326386743418470657193146307583851124981297e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.5114666893502755809121935256439447564867654069049508876876529686670439729251004260668637391409756614e-05), SC_(9.9999999988577342234270202117032551317084979179156811105493664030880342177771624730591039563839278304e-01), SC_(9.9999999999999999999989944056951268554850473203152174958049623554443358907841369389849269405422605522e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809121740488251358647508601441407332530425187831851710694497323044535876109269356346e-05), SC_(9.9999999988577342234270202117032845702713454313518171271181998636965451967367204996533681506761272770e-01), SC_(9.9999999999999999999986078245230703144646957268344184051228969247631998319177757229917176179749808200e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809116205912481178444725669610940649438051489686255698634584062873798461553619960664e-05), SC_(9.9999999988577342234270202117041211029630722378959582618518615302113150946345670503613207100841266795e-01), SC_(9.9999999999999999999876226487145074541753333880585422871628794796124397742096930538519701955357787722e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.5114666893502755809089921316097900625524796192485416442010956519818848215114321495050054788009786369e-05), SC_(9.9999999988577342234270202117080939321511601558399136012309864043128463227470310535881800780770986404e-01), SC_(9.9999999999999999999354522702939729561217656790590957089710329189621133962778687825713512629515338592e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808990967359787284531956895197443755253577240618768166199306047139272015913064382553e-05), SC_(9.9999999988577342234270202117230504930271604643047665550910691121800456340054627122700341646651013827e-01), SC_(9.9999999999999999997390457791439614529227147174918094963157152231693239261824184934552361599808555529e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808609178548986157752223081169059178449881438156244703845554023298784769933408349418e-05), SC_(9.9999999988577342234270202117807566000230078182878632667523671132038332465105806908426474698468783435e-01), SC_(9.9999999999999999989812610125156845693720707957979138062382147370921219418534092642057413699539018638e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755808462231902166460717216997035778382694551171599749657395406717299646426315983183326e-05), SC_(9.9999999988577342234270202118029670962035140152099346720281549862712881257975319911735361963940826487e-01), SC_(9.9999999999999999986895973300902820110636488217683722870106837581718429863674863090276176773185855115e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666893502755804392268417678038203596516818744016937094574360493332212069484148490109241904485783e-05), SC_(9.9999999988577342234270202124181285196414045651379243600147326504081536384921163978198258731356783094e-01), SC_(9.9999999999999999906114236329433525919616472639418634360455830698827599550189187081031356595778086002e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755781395942135244650742549055365947538634860831427766891550835513319892285208620372957e-05), SC_(9.9999999988577342234270202158939466353712676249481021233203473988060907917103172682404590275526444903e-01), SC_(9.9999999999999999449676927214085711768956571199446463168800949020732874788307405821436198425905736769e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755697948052278504633086011119628710718550203220338256145926381467084180089171991676893e-05), SC_(9.9999999988577342234270202285068172183153202997772308000159941316738785128872620985324122823117463567e-01), SC_(9.9999999999999997793380620153081090156255159417801924472583701501218983881087143374660425240452031647e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666893502755578296673096738197101020203310470608614019457999612631707921528011243094578359289469e-05), SC_(9.9999999988577342234270202465917246171869972265364472975269527516099310431039559472167611260515512267e-01), SC_(9.9999999999999995418507656753527487987209517783611452864297085683225218063681314185946953898131260374e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502755093489617638705983780577014641249410573574746137152373854191896427608181037729832225e-05), SC_(9.9999999988577342234270203198686961342379127001423352909433072004259029691612346973077427532154839473e-01), SC_(9.9999999999999985795925983678398909111831237154483921200204212331839853169597247562006760770296168469e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502753592716740498530117317263168765787658531646976799002011275869825229035806615069553340e-05), SC_(9.9999999988577342234270205467055173679236341865697111412366257953067036403359746319487567729192725542e-01), SC_(9.9999999999999956008179661848284202838019198188852481403130145385752930827347747482031897689987879454e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502738058328765978688303601701267591617316134424400481389638044779013898593400521543973767e-05), SC_(9.9999999988577342234270228946765139291466189583970723255596303536720049333292208996130378130800726641e-01), SC_(9.9999999999999647677442014418938352805843083365840328037695035234416660674114461604583194017188524782e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666893502712338404061623118262055861537508004879394682987345895787095207856380078767219540154657e-05), SC_(9.9999999988577342234270267821574586962602795477212879686385086809046349413263599340130751601951861721e-01), SC_(9.9999999999999137181414147868337059048823417333689317623861305814746922136980845470371008468120323600e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893502240158529805464745454001262047817294456522335960746216983941027123463012188267617996511e-05), SC_(9.9999999988577342234270981505725988256214004744587127219101133573405705553756236809556874649256616395e-01), SC_(9.9999999999989765227451721438932922533771197136140050841199046401588066739762309016487774591747133203e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666893501244661516104247116536267022879123834886566400946068895759698040167501607913259999534492e-05), SC_(9.9999999988577342234272486166301717092898147680246721764131595117020508597120413937312796398245131776e-01), SC_(9.9999999999970006333244639633785300718535565183275160062468662121016874101025024365191191436203941066e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893495535081205482933123219717518524068204214288221987475384369077512215203491044560270360063e-05), SC_(9.9999999988577342234281116006752374672825701635271430920520716441014966448685478812796774163767980801e-01), SC_(9.9999999999856681037666954047730479509989479949175010692399509231756452825208490939750476167140496153e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893471026930926992105399435543812989935853594238286069610750097018560874523788301785784034920e-05), SC_(9.9999999988577342234318159259520087833547066715583809346803113494916201976538958323936446676900575703e-01), SC_(9.9999999999370236636630240174257407349267153551373084057956516308716325920188727686403070490600039577e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893364650113704927591500397151248929696632299082797966987888291983686656535893529986179741623e-05), SC_(9.9999999988577342234478944275287803662582248852922667847170242859506362652018960538009554090391239751e-01), SC_(9.9999999997258840772410168063184673300925303868576074440684814162315282229985907317364551809594001317e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666893177454892479790702111233397731335623327199061218812012644422824336122810658936873010769850e-05), SC_(9.9999999988577342234761883616603135572696658229725244787700472671470976532364174802054521416923627992e-01), SC_(9.9999999993543339348167524011710982921878869972135141676171007260783776232387358028135220652464671552e-01) }},
+      {{ SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666891925038612212723569174311052026018730405792256741035456345672847973087368310497107662687692e-05), SC_(9.9999999988577342236654869105523847118546359982732842042936475093201613348384627678340757336108325726e-01), SC_(9.9999999968685041991357330794203132754100574867412552489415580426373234824203192418460551010028951787e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895810722593458640969216721474810122028678824043007145416412787153149711e-05), SC_(9.9999999955407094900312933831355486804500936926719975374042043770210426165651296057623789875689036230e-01), SC_(9.9999999999999999999999999999999878524964252124617155496699368100666391343787137608513976727532822660e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895803878100446795502280530629461145046795244699453004970923532554360160e-05), SC_(9.9999999955407094900312933831355486804500957367109397694852553739714253046341697903029332901313864862e-01), SC_(9.9999999999999999999999999999999809768322217764012018743385196688596950935275265858439048467017348141e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9863993399994057138552685209895609430161195846873541428330583215889786691053468471413080223227009622e-05), SC_(9.9999999955407094900312933831355486804501538066307099923016223930206082378528221663283998749110396764e-01), SC_(9.9999999999999999999999999999997856433381228211180557805968193920256139462090600914305171222864080014e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209895031500876583593397648314684185063863332862068406173820103110314455823e-05), SC_(9.9999999955407094900312933831355486804503263993942001926769498475072658079334740856030108204352073677e-01), SC_(9.9999999999999999999999999999992050820478345758774609057560758063059918535580169437649870477954066220e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209894628909025614886318531436515327536178709846071094858445737535388887931e-05), SC_(9.9999999955407094900312933831355486804504466293980560153211675206237939033254204553952479092539530402e-01), SC_(9.9999999999999999999999999999988006567129690135028476809120819063028357554905165994848458562976275088e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9863993399994057138552685209881247236579502531301458766794216368752450412890149948705440837255726505e-05), SC_(9.9999999955407094900312933831355486804544429311759538993851129760606091554865311420695272477821649698e-01), SC_(9.9999999999999999999999999999853580414512385492816353675128101153496791904644499746357717861949434894e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209840760652305499359286436254452576656722977622920494911465915160173486166e-05), SC_(9.9999999955407094900312933831355486804665338420368169269357341981737351764760244166799126931449913432e-01), SC_(9.9999999999999999999999999999446870731661669824053245360941460106789736595477513100248333269915512545e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209806127816225369048030378780169732678870774664641842909510089690940874160e-05), SC_(9.9999999955407094900312933831355486804768765899226299353685996268594057236696134872542885418685802504e-01), SC_(9.9999999999999999999999999999098965122162894102394460164353137196274270280916074297382882079326649253e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685209254607272428275446435507724366305452885746463303459084632555734246040776e-05), SC_(9.9999999955407094900312933831355486806415826487952525183654461726798337183020409083581348067747493608e-01), SC_(9.9999999999999999999999999993558642334364739493005445622744674487402549265716028074658345867820468244e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9863993399994057138552685208248574670127804998082578339376688427479562467614758176897264399876338360e-05), SC_(9.9999999955407094900312933831355486809420241588820290715799088934193100889857551323291683583068997154e-01), SC_(9.9999999999999999999999999983452499572357716896656805805890533620655639176046497908014534282321232901e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685205257791609055736049179845992546143841711522124248924177377124978375537761e-05), SC_(9.9999999955407094900312933831355486818351914152470212006424806078824827084178010717016959082725944468e-01), SC_(9.9999999999999999999999999953408462712845134813344884645836514986290164209798608921200857544273740756e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685173027200087594231674319340851435491422242721614933756554448795507103706310e-05), SC_(9.9999999955407094900312933831355486914605331442875485340453832142246134294411004300875016827255326623e-01), SC_(9.9999999999999999999999999629634701827769319510981488014027483272665333442018597878933878803290848923e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552685109199674583089084554873974901435465561110944770069194389162530513544586219e-05), SC_(9.9999999955407094900312933831355487105219811568325426139112307081237565153066661475038313266408868322e-01), SC_(9.9999999999999999999999998988452613474814475273042306083594318658257311833771276716725412020985662925e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9863993399994057138552684861891597615003543656143979491060071103459293631309387354220591401519551789e-05), SC_(9.9999999955407094900312933831355487843780489731683977095991942603927371918452482753548569949474113823e-01), SC_(9.9999999999999999999999996504108938804894105080083875513419982656237894761279416701176530996046613485e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552682851337935682998408044044355995399952797014242900592907705751461811441953820e-05), SC_(9.9999999955407094900312933831355493848096621436311389276297131120454320519238046780845206537299549474e-01), SC_(9.9999999999999999999999976307007680159783244544108984142450273935179201345218966782616354564483402415e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9863993399994057138552669551204163416279517958506667892731417133935566411170180376223132748169012719e-05), SC_(9.9999999955407094900312933831355533567607358549530630430246662642456616548978526892293555067340352295e-01), SC_(9.9999999999999999999999842699955235776387442511317054159282051502648650933674629874243838099195172411e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552624778991177279769541589483695268882381677525109023666931327692406251153123128e-05), SC_(9.9999999955407094900312933831355667275314730284576727160411081389814784863486763939001126189303481493e-01), SC_(9.9999999999999999999999392938809151426746648894748550683422957872116739435147202132682175083810492762e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138552433769863502777639527442336672513026022687204300246435889009278812464015538392e-05), SC_(9.9999999955407094900312933831356237704847805651058896792680255665961608161442659349862038105111672444e-01), SC_(9.9999999999999999999997474148594290770355073802615519023328157725903608316414002336245959787647921196e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138551711009196588604455051778646667921856324711102021882239376212436865068632511659e-05), SC_(9.9999999955407094900312933831358396156827418184609901198608910806867123655569323026586276114275101069e-01), SC_(9.9999999999999999999990213625957255527069889493417722472189197087009727005830266886889517335099460313e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9863993399994057138548777268589712518490674854622826131179467211059804111266803397556003326222669902e-05), SC_(9.9999999955407094900312933831367157477843429311280452869683446572542933228127158124660394569903528005e-01), SC_(9.9999999999999999999960742611467278116637388236871490944775616489806196911686791367016840758814707889e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138547274936562648316647680942448194446486637303191219771320853035478193007308350230e-05), SC_(9.9999999955407094900312933831371644041219514501935422487249927101608568250994114016072066849226371430e-01), SC_(9.9999999999999999999945650871988131892995858503053883533560821838625129595767996006205129093041400534e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138504584338486337697947143635710582433133105114793637595071333938960271708122169338e-05), SC_(9.9999999955407094900312933831499135215195640451048288262995008844387794450581793780913861773892316186e-01), SC_(9.9999999999999999999516800675912875207635258001628949607526814216134668863251471506064420336472907400e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9863993399994057138301839776591935088685678966544201804383240136602042294643530069151352653029550966e-05), SC_(9.9999999955407094900312933832104611441295552503659820727144048424457419297816816809789114030879375559e-01), SC_(9.9999999999999999997480121663681977470623738951197798674453831080462776470792412560881614942967873485e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057137538564730349363162661956796680770734028095726533523630836405424033973131545511201e-05), SC_(9.9999999955407094900312933834384055536648855521848035127184054687421494476107676413571355523309399172e-01), SC_(9.9999999999999999989812610127409633972672731672325743343110027737524226484828390383087518568680868165e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057134593661028829920088392155622953675908051235103852759984957680581870708988852991195e-05), SC_(9.9999999955407094900312933843178714011150120907191222785574695567693988356194867909659124767882528997e-01), SC_(9.9999999999999999960229456301317678552650052920274420663209875493223754414497818748670169885106281494e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057133460197417790225018767336688332384491273044291298339386018981852437037073972200467e-05), SC_(9.9999999955407094900312933846563688992581868055805468821064996318674604815494777586873532988049656825e-01), SC_(9.9999999999999999948843199988636149828231056948818481492600057138866436228407735833264253609763552057e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993399994057102066793023961005858643158897925420487421126492143187397021542504303319972549726368e-05), SC_(9.9999999955407094900312933940316931196455185821637109261888068802472414554084279030316718040439774196e-01), SC_(9.9999999999999999633479437557904175690780457587558772740189679415056887685318174564500370502756468497e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056924686093342421079127712042382733470415120307301631766060972535110105445449887278256e-05), SC_(9.9999999955407094900312934470046535890260635988045803981616965770229306326854221969195350132548821039e-01), SC_(9.9999999999999997851594168524712108328468155330774746245438493198138188885804005457475918003945741960e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994056281016104147506752993442830825246459736261396118206528462543469298348809436686896886e-05), SC_(9.9999999955407094900312936392302167656566981921049716882718663628837634394956823922489952350487205298e-01), SC_(9.9999999999999991385580256501932837690972595883682188061941531260305710021962107151460579523353072110e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993399994055358092803422920742970967525566663890616576280305256606807005860681307456469916288177e-05), SC_(9.9999999955407094900312939148519705039621032547869818957317429430898384963089523620694426192939978330e-01), SC_(9.9999999999999982114315474250209818744659363038290122294142068009581630772501414086022907492883927185e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994051618564426084505355656322250952339246460526460060201236198386518508980403600666854710e-05), SC_(9.9999999955407094900312950316244788012125034999915079088741308393768201340535196077814977589967998509e-01), SC_(9.9999999999999944548726091222301388082444194143060410381335541195702673824195023146161803012545826850e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399994040042448322115531201876781269185119015711454639556037221098544036767318314397464947556e-05), SC_(9.9999999955407094900312984887150296077719297902269976796413442173007235163100896717324574417619045239e-01), SC_(9.9999999999999828260365546284664807449602627748095163055167823489918146541836789953659791723383916123e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993920218935026875872103308359044794983837825451913007930345791178622671746915791941526377e-05), SC_(9.9999999955407094900313342728011476962165816975738940019583917289294712702733798947668309290191659746e-01), SC_(9.9999999999998624568229885989873182565281977345353903818799719644953099371310190306815702146287514167e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993399993721829932201667151189529482117917018031591897015821318630828245999881692335106752288024e-05), SC_(9.9999999955407094900313935196798841500085330750487050862348748072905188551563654140959497819781580417e-01), SC_(9.9999999999996631643169227814061221330108990142822491416135783410098383514079305891195968772975986891e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399990079700513683367057994884394688139798348371364104916265613444579543968933035807065298169e-05), SC_(9.9999999955407094900324812049695346490105414609928508018163325063169352814325563517330878958753312568e-01), SC_(9.9999999999960044479118000436677502021205466394666575090722424624839485697249481669839686805663158925e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993399982400997635125164813301081707471769255027117718372502906419569199788029921626901113291069e-05), SC_(9.9999999955407094900347743722914144139089661104802777149595306299424879617022359863673551977755336191e-01), SC_(9.9999999999882907746828922958366274205899875071561352544445849015188592724408154291499958059425749238e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399938360513170478950147743305716569719765281719006480214780956313031992917708536250882794335e-05), SC_(9.9999999955407094900479266196711119054752676315167633638971616248581919080476821534247890325519073382e-01), SC_(9.9999999999440497210341622306749013732077773129623446587734137009229437663992031752845287807300342127e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993399749318455282732775644220401228556094381569116234969057348365192085940271108762069400260129e-05), SC_(9.9999999955407094901043821273868125443640816820577376202473869425077056300810262741934717713489795903e-01), SC_(9.9999999997541467277648931839061027543928744753987920241028299907860921409514515266589225697656096197e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993398928787643673300635388045453140590552846482919493020780242479984729738420755119999090988337e-05), SC_(9.9999999955407094903494253949146684308673144578696205772346829079482777169546998329492337862489316980e-01), SC_(9.9999999989298790545587142154545469986260455225561259439969475023714925202984934931532808943048426336e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993397484869214735661787946792358602504845851960498126868884273239662463974836894369365191956712e-05), SC_(9.9999999955407094907806370994003864777468631986489043216751730907819600997639777962629751930090305521e-01), SC_(9.9999999974793847320269036649402369448899701124006544966809498424893845718193097177115619145298445636e-01) }},
+      {{ SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993387824435920585628113288869370331518277223092565749324368221899838310474388050091725129987678e-05), SC_(9.9999999955407094936656282613536641018716177033104837953707482427496569021596469017488516861384178103e-01), SC_(9.9999999877749558913828655922417450074657350084634062745063310681289359901757327758115529259085362156e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899094241397136552586916679856368942968284424941265110261908141439431656e-05), SC_(9.9999999942640202624701361477356059511791237775031554025398343517231445185366213880053203696426086474e-01), SC_(9.9999999999999999999999999999999843746815314362578344480091441003838119750151774247492957437563065459e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626899084256259683289124513637477052298237601274199827239508145308057321294e-05), SC_(9.9999999942640202624701361477356059511791271594972889202315074273108521167060929139814383320958454806e-01), SC_(9.9999999999999999999999999999999755305233716827520821878034354506554823835095721911381890529025514682e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(3.3870281179478834302359274626898800584496476822093551617053714697619110195656901148971325590185900887e-05), SC_(9.9999999942640202624701361477356059511792232399211688475353693909047823608901146595275180705821574226e-01), SC_(9.9999999999999999999999999999997242732972196109858856069290583585312929804042018639882140159302184438e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897957468237152359985139869572977238896029412481448747152650945883275569e-05), SC_(9.9999999942640202624701361477356059511795088057690357467789856824638856202390788704724655794731933082e-01), SC_(9.9999999999999999999999999999989774980445576437362473573426361902207281255444611520231754256057069509e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626897370144243610519522033802755482432389639111177424564201319951416658153e-05), SC_(9.9999999942640202624701361477356059511797077340571970171166098226103127442510524818416536351164570922e-01), SC_(9.9999999999999999999999999999984572862483540379452524161391447576257209467807266594533278662523067569e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(3.3870281179478834302359274626877848195941854118460932410509543118458764644123256869203254611008220177e-05), SC_(9.9999999942640202624701361477356059511863198728425071127460208607940121852683977254436529205342154769e-01), SC_(9.9999999999999999999999999999811660672565878579280394680134611188519425847692014145299706211888332550e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626818784053676033372411874056668817122048839765371125002844198207571560105e-05), SC_(9.9999999942640202624701361477356059512063250639156629374826190030462925051502955829613709052083346372e-01), SC_(9.9999999999999999999999999999288510522441132540513498180177233672775033804509672689682399073789909097e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274626768259693718625468727324904905938584131256881241360627824988269224163344e-05), SC_(9.9999999942640202624701361477356059512234378067071848416576418329212076563645737337664047935272776555e-01), SC_(9.9999999999999999999999999998840999977418450838865704609285834024114030983607149187038155974110906199e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274625963670014310398937266617738212229164627939507805173967656064159684611598e-05), SC_(9.9999999942640202624701361477356059514959545936201335592858530941647394330375999178777021669854859204e-01), SC_(9.9999999999999999999999999991714489789953766398880527107036480563107709826145349483969915503691752822e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(3.3870281179478834302359274624496012176242708488048913433095225453177374287627602069100577702939088352e-05), SC_(9.9999999942640202624701361477356059519930544304114559230935931272759020788517834581952916385059372968e-01), SC_(9.9999999999999999999999999978714971150347849035901548698443365423494193668913537978028060830804430740e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274620132886973833500740661890562571312505588159381469334406692356305613164557e-05), SC_(9.9999999942640202624701361477356059534708572055278242868571367198609515287826345762232161411579815722e-01), SC_(9.9999999999999999999999999940069364576047048916393974499215148592191469807577939377016778163578527004e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274573113058626458574987846328474233758403701534707773202062162648350245780928e-05), SC_(9.9999999942640202624701361477356059693966052860269844011907618170757476670508280031238910416898493827e-01), SC_(9.9999999999999999999999999523599585872368011950774811215718811073219096877018381692548453803925622387e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274479997817751616609199448584832607782964745050035761581006543562341379465757e-05), SC_(9.9999999942640202624701361477356060009349992093753242495013756547717212355159002733753380603281645061e-01), SC_(9.9999999999999999999999998698847877410415773181853536688026959427932785882608259544488628978937941063e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(3.3870281179478834302359274119210665576152083442967628232218928936269651541849193705832250607101414769e-05), SC_(9.9999999942640202624701361477356061231346221807328033454911708072023852300472638960539373390752599897e-01), SC_(9.9999999999999999999999995503239754055048558835363076445211566841209413810920965866721688972914299552e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359271186100114245439047104626880398575595262248939361091997565461234491840239180e-05), SC_(9.9999999942640202624701361477356071165874137912496826718265773556332385658362298725908048945299249165e-01), SC_(9.9999999999999999999999969523733976162811687839824492463619979395065658180611601002653868808228235364e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(3.3870281179478834302359251783105088457972150988098874641514216574107673691665862100671314900459986584e-05), SC_(9.9999999942640202624701361477356136884363900353557317808272573424290070901500921370081827934313845344e-01), SC_(9.9999999999999999999999797665151573885007408601829487908319345995920873036034335405983021390715366669e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302359186466842805823041398033590668631591090785623476036438001228239982949108743174e-05), SC_(9.9999999942640202624701361477356358112380937792813677132645222080750559464484570869750991062025693815e-01), SC_(9.9999999999999999999999219137958798220520279142437419504183975924208697388694493307172602148743812790e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302358907811814397282801865901227812280809062135464716292332100047527953252457366963e-05), SC_(9.9999999942640202624701361477357301924797906453742054883094712425742410915645082720044739744540301913e-01), SC_(9.9999999999999999999996751000534760789024880769276860270187838800296360091234474504992575806312430317e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302357853407259894783555356695937533219941203224200705087049466595430435590582015766e-05), SC_(9.9999999942640202624701361477360873222673747219467981602736416478801377754348327724322527565993762583e-01), SC_(9.9999999999999999999987411799459129400860609644324506532315200393819950737702893028661500435628249782e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(3.3870281179478834302353573498848682912629606240928265071895272818090203048832682015815445205211839104e-05), SC_(9.9999999942640202624701361477375369392813078452422685737181631829004383120524701876870446686862292358e-01), SC_(9.9999999999999999999949503270833270750171620269619328194025581552089607715144642007303947650828741759e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302351381811054610449678017395787741738909030479202935625231734701621201448970630210e-05), SC_(9.9999999942640202624701361477382792701001623049454901227680554642030370105740410820918405910035686438e-01), SC_(9.9999999999999999999930090785448562357609383000637243641278119018859679920469179054927545939308464697e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834302289102327531688194438519788173634642063618071736825414503408742106106681909545963e-05), SC_(9.9999999942640202624701361477593735062986028743843840662868531493482619529715614218568663197132736175e-01), SC_(9.9999999999999999999378461321194703063383184854256439461067820394762528716223083484657920255844722438e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3870281179478834301993326977200597993690397798620369244612163983198127489593901994484175553371222765e-05), SC_(9.9999999942640202624701361478595534491727947189118785233853615775760488887843837984022916301127030710e-01), SC_(9.9999999999999999996758683686356327757299305192752900853759281927010163565728756875424962159763105835e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834300879817731418906174387842945546133456502034165537180583231564364278367756710112928e-05), SC_(9.9999999942640202624701361482367021618948795362522998678251747309548430147163886773088894491683354633e-01), SC_(9.9999999999999999986895973304915896803492356892542289014022761323914632973665577649349706427433539931e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834296583623959958321119688017427851787698265730213071704300634734168554514336702722715e-05), SC_(9.9999999942640202624701361496918350731384972881859342096594795575320919591174745639545747818989706408e-01), SC_(9.9999999999999999948843199992990238861815469901429376137211984815704149483597103190354481901597078771e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834294930062485804355181408672653950187650472433809505679938938616536260646690450219987e-05), SC_(9.9999999942640202624701361502519009942312334598075989233800616172074869729591389081435515499732049945e-01), SC_(9.9999999999999999934197072913875143606612320286922527826383903102837201300259187730032269803430990528e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281179478834249131570551373951335777226449305640590857828024123720459927868558263583869905913221e-05), SC_(9.9999999942640202624701361657639789972814429410913924059412910086042523355085332758000521737665113206e-01), SC_(9.9999999999999999528545064574305648378599020242693600380275823388368614496667938830557798607809258266e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833990358471534261295825835608824804385135633005211668633697979036043174430978639305331e-05), SC_(9.9999999942640202624701362534111553015029213135899589342119024694258801360856695759811751504293166587e-01), SC_(9.9999999999999997236508299022419123794678213931635201213697331661350360578252291801600993411284900310e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478833051335916389758036340730852288750726193769957564811694427001597727322274505936144388e-05), SC_(9.9999999942640202624701365714607352501054544378694883209316234585552058326833580738140965001323984694e-01), SC_(9.9999999999999988919282790464648121803217314964980858706168436279711156975638971291665255616464874976e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281179478831704922675758829229346977631708312436940974266623852146442821347302006764390452937610e-05), SC_(9.9999999942640202624701370274946859511141276301925495265829200274878701056934887136210466029480045496e-01), SC_(9.9999999999999976993666639197437300408036982981613410176254754026994374975474563436555733531622531784e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478826249485027786781335282766438766704165510251737947100188417126114825215221598680706345e-05), SC_(9.9999999942640202624701388752667579502714734221409471198993529160462016494979246523426269138082777481e-01), SC_(9.9999999999999928673096576770082901263021814219306329037191675013847993533799976389120282798488774521e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478809361585475106713746912657565373495178872243835889406526693925765422563500031613783897e-05), SC_(9.9999999942640202624701445952458250319242687170116048202509519724061931032222932736732679294163818182e-01), SC_(9.9999999999999779091525637936800099035269455994094097109923915691079839357621870072945021329002983984e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478634556198382847580106603440439634086952891712496919394336261367979769680808714276014011e-05), SC_(9.9999999942640202624702038023219840173556659683701760916713939349177461031822158570117386235550637188e-01), SC_(9.9999999999998230783855506077644688176850325033752738580924892792941700018056647747713787051579587759e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281179478345134986468794871103531994025841847790873250998195826361361662101047235950248255033536e-05), SC_(9.9999999942640202624703018301003085898421480551482696630859704720700570808274858410338108394193764327e-01), SC_(9.9999999999995667286873179790482572489741634337432864779411172374198914143058932438955294588112221706e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179473031788504334875961710947770221439595346913927565452837264138353659587744911527150308272e-05), SC_(9.9999999942640202624721014754948794011040387591988711402409885475492109402281965719308195907591290699e-01), SC_(9.9999999999948605264076285769000739375718614201236091402997275280567636554249920244705305675774048308e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281179461829658036457189199102278594080015439634994412929788391314394934678371892668323824388528e-05), SC_(9.9999999942640202624758956685846167055521023069496250247150803063471019952280510632938183942690542828e-01), SC_(9.9999999999849384382993962664405304198988314579198768837438237895023214714873194141916730906544796716e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179397580883126954810840916733233815886391121401804131730010748764819966584111601288974705489e-05), SC_(9.9999999942640202624976569093132862478520621027873971393567763672388955450969885416646269400627265153e-01), SC_(9.9999999999280312270036721863531174208124921074044956505474977399895180143740278051609420216594172271e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281179121795528508505122397136809574054798492391172376458057490872607625672545588337472742089806e-05), SC_(9.9999999942640202625910661844273529729124071439732218619499757745791225995357372030381307595033883783e-01), SC_(9.9999999996837592471937406711038799246309775563163292837421520162733426234618338082599813684128362034e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281177924758301010767353409635297264210179970739498784674887632595239419649848073308156020225340e-05), SC_(9.9999999942640202629965060594249955990943422755978132361438498399449039972346312697011029365198615023e-01), SC_(9.9999999986235047827423515115586801940492636716675222006085632124954787396374649957510198236559193778e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281175818287601261025729198180606465640974746511365683806989050131347696901491148237047108016333e-05), SC_(9.9999999942640202637099736087478897317226575564342058557104919025344735493261225933749339975629792159e-01), SC_(9.9999999967577357721404154589758084646517678947504772832338094576392732395221773208149849009379619517e-01) }},
+      {{ SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281161725095581171569962121416160959168747821727136628042515984455602601081931261145334591631217e-05), SC_(9.9999999942640202684833773743450981490258857534043058519837623239690379471911392550676957111153329735e-01), SC_(9.9999999842749412418609012889232052082488825016877152744267973498406813728561193099095190901177565436e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158688676863227899690818988299942059202356755447679219611816390722994886e-05), SC_(9.9999999589037133313674724416672224088661989910221004339730240846039367913758804825082287638590107897e-01), SC_(9.9999999999999999999999999999998880500637517964089806461278799190933436583838500986284439211627458919e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681158497186683675214259752961807923292716568438067980439520440257983937790e-05), SC_(9.9999999589037133313674724416672224088663725962489454778519042480099407081594947707449493500175667812e-01), SC_(9.9999999999999999999999999999998246847669647003656525966133964222110509826304609072583449298770518364e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.0660119770698834722385625681153057065591233005986259553391677175175236336743011456998690842224830948e-05), SC_(9.9999999589037133313674724416672224088713046165672934058316547023353073598282026981359173302194631656e-01), SC_(9.9999999999999999999999999999980245147092333641132545567803030138319018982573925220680155577955082383e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681136888186130383600130339875844428888371530102624848704510829931880640067e-05), SC_(9.9999999589037133313674724416672224088859633421123213199033853436935647703860747577027347988518311835e-01), SC_(9.9999999999999999999999999999926741314773370421651813928504108280928608275862745726145134661605613045e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625681125624768124838814402340718756122139875935751620024303101444627000957252e-05), SC_(9.9999999589037133313674724416672224088961747704083878590164630552148321448802018569289265682770036973e-01), SC_(9.9999999999999999999999999999889469960888504435569138851675728293605427306545030971352450192984943064e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.0660119770698834722385625680751242201733647851255524276728129552559768953390439662768541081024857236e-05), SC_(9.9999999589037133313674724416672224092355904548941300952489027499333531247272157437414671718639223397e-01), SC_(9.9999999999999999999999999998650614658402063280719354389045428684418020628181805241565108195055728218e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625679618538394645760955581024206520009511152823468264437721571944516320565442e-05), SC_(9.9999999589037133313674724416672224102625010872674952046435058122194810368396049674999706716568959050e-01), SC_(9.9999999999999999999999999994902426992817361706367311748528489034415588183949752240687220996559848857e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625678649606438995368130333258721437967295941306134647380881706302052856859160e-05), SC_(9.9999999589037133313674724416672224111409359623667570001113590335129514035405035973542947323091991140e-01), SC_(9.9999999999999999999999999991696170615612585912603367307619084575257190393008940034286780154678791775e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625663219571259483285731205870124587525029893132547428844053450488582686938225e-05), SC_(9.9999999589037133313674724416672224251298243942625127655626197162792181420636951454966572993970485891e-01), SC_(9.9999999999999999999999999940637220184365557201203861808633450306761084633294703282500856362042756703e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.0660119770698834722385625635073532784906791566791744908244275346777160467372783616972310368929989568e-05), SC_(9.9999999589037133313674724416672224506470566908868870103402489154107895802214610278161891069305029697e-01), SC_(9.9999999999999999999999999847500220392067213888866175198396876858536294373483942821597637311432014016e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385625551399609182871703677879111301303063671621711926832057184130773374313950462e-05), SC_(9.9999999589037133313674724416672225265059363570867647919115653943045746354143354887105573370034589179e-01), SC_(9.9999999999999999999999999570617979497568093021058377064092978957475275094187938462424356401549336679e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385624649675880799690426005218323314632430591731376293784537674438863112826787245e-05), SC_(9.9999999589037133313674724416672233440097518697270696809285213039662901887506488829580950521354006686e-01), SC_(9.9999999999999999999999996586757825288121231006985983926100395269972367872729664345601960547259799166e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385622863956427494877544433975357928008217091251786091974137908321814408332840051e-05), SC_(9.9999999589037133313674724416672249629451536577622158597817586184504140170901854804073018518660475708e-01), SC_(9.9999999999999999999999990677700587915891399187193336792496247706524732555607566844520618247605304549e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.0660119770698834722385615944953371828193874522571733846235743057283633992470356092452790604540219095e-05), SC_(9.9999999589037133313674724416672312357216366422718540832061584066531873856066570536233711390271078909e-01), SC_(9.9999999999999999999999967782287198190683867853782427557766876034960393757019371458440342789151944668e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385559695165249119344409958826206048773473228974767057067782670114692096163377168e-05), SC_(9.9999999589037133313674724416672822318471290295816201863141582631942177406646844013670468459839189792e-01), SC_(9.9999999999999999999999781648223982376480617438398406206248740167076955243138036027413249730910272070e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.0660119770698834722385187593827762416485183559466186322025772140165381472529005082346653804789789482e-05), SC_(9.9999999589037133313674724416676195793667492197122940189009825050237921698607854493014120073893405437e-01), SC_(9.9999999999999999999998550341650465214916111840381536808305661553668058782272136043000221516438281920e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722383934989860039945914458313296433554470564916231337151432039524007702439202269369e-05), SC_(9.9999999589037133313674724416687551916288058820109664248767360625790890078111837367921489809128429979e-01), SC_(9.9999999999999999999994405396862338855667180512862294495213915480180246719032876303984110757555367109e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722378591077302705006837040718982512360274149081834075803729200168990659307791586820e-05), SC_(9.9999999589037133313674724416735999891736374716904827039013464036516432893139326839539618656746861888e-01), SC_(9.9999999999999999999976722056338515681031039995365568437106923946314925008756355706369606435290038776e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722358370212201157221997214038890806699196741484691730124467253373232139166686369552e-05), SC_(9.9999999589037133313674724416919322497687109196464658157615744302340724347443897909999211763034486316e-01), SC_(9.9999999999999999999909809950378592078577321928071265819398942293185317632617803535664531802393250863e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.0660119770698834722276292180329482663872693377800535292020457334503112725792071140581496677199079500e-05), SC_(9.9999999589037133313674724417663442920748092987538715063232249828001602494297901682744081009862760239e-01), SC_(9.9999999999999999999638208614926376724737955274065935040407129463759509904684014971700713311713822040e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834722234261042433308991819922575472651733929986697914196677949054103992645747207829629e-05), SC_(9.9999999589037133313674724418044497721890673097120403287859135324603377216060975602532481262072139772e-01), SC_(9.9999999999999999999499124953648716474447277595719745817032699120791419102631934053399947201161605721e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834721039894962038979752271593104188793846634708373044513612974210484763388657618569532e-05), SC_(9.9999999589037133313674724428872634956251296501537171676704044421219687851766215139269442406099760722e-01), SC_(9.9999999999999999995546892973219413018046937878617494945262369645104531558409164059878440414154507147e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0660119770698834715367657077757500609985633433343963394707415086379463915660560418544073047651948393e-05), SC_(9.9999999589037133313674724480297211763272637148568091451936015827892412916170602465134253811218924504e-01), SC_(9.9999999999999999976777103429750097747812120239592429682742795002132716950417801830271424976385640773e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834694013310539581164157894005955642740193975287851924098313810186578243964802135385317e-05), SC_(9.9999999589037133313674724673895974036499130314194529769366549156688051616520546490198644990201816209e-01), SC_(9.9999999999999999906114236579507776710417359338281271487543061974341533619499928479425791671746663991e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834611622965835689437815026995350104909561341062183860240425009251644347834405198893477e-05), SC_(9.9999999589037133313674725420847828986592518513090376997949600185426292582971714872448970550748332711e-01), SC_(9.9999999999999999633479438453118338099919667296437047056855345815525303244493483033808738110341057894e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698834579911756543957774400509237644649667927297121153916146173462155944615624847578537097e-05), SC_(9.9999999589037133313674725708342033414295979185043660032134119871967028687091176859161799270083618445e-01), SC_(9.9999999999999999528545065685691729672153511401458437352172023623085532573776354186620066098409263269e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.0660119770698833701610232422225276782802829333071634878836963502758741972407906577385158057744830021e-05), SC_(9.9999999589037133313674733671034203304363924458943041238552674882426435092067815315533011354824562055e-01), SC_(9.9999999999999996622190448726333795380030648073821628745698570665778255938454358047399054855176573465e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698828738983786253835032968727546176009412691204096682023144068342859732642032720085191062e-05), SC_(9.9999999589037133313674778662265186887992070814149895789174477434658567177204904606559141485213800564e-01), SC_(9.9999999999999980200549488363997000066959530567028271852942735301345865686855301064319114678087805807e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698810730859358294805452503931722828808383606561749736055238658426062176310306501208826115e-05), SC_(9.9999999589037133313674941924137606274942287006800205829236558951284104747302583786849152340219687127e-01), SC_(9.9999999999999920610540662735136770796691800166656169445695658156644202013985477324485402191460224701e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119770698784909991652936966103956329712991155588405713799350818372233723460901915638509196052492e-05), SC_(9.9999999589037133313675176016434443418391272967064755459556013892028162168381852830722536552071818121e-01), SC_(9.9999999999999835167676215465484410122943904782478111092096162233457869886644089765104794021462726070e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698680288223586317359157553213835271383790395934238491611771556511094350199365068758139286e-05), SC_(9.9999999589037133313676124518640695610003141571913456058559856937484417797383695750384140863587667452e-01), SC_(9.9999999999999488967709229267825737712119524213159331875781306828996560531244099829871546097974733896e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770698356420181433979725459131104318517006252056722091143253940428947650596648922291687785316e-05), SC_(9.9999999589037133313679060710201905523637327755526507707514163961611022177707833314564479724366301051e-01), SC_(9.9999999999998417268123444907449218475397820196184606120397588279101160116453225151055645802780613716e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770695004086263373316938919402490546840607473450149753474231578071666621562940992662322402606e-05), SC_(9.9999999589037133313709453009779081445151199331422411585665704375572551088702709686313217643768771563e-01), SC_(9.9999999999987324185744830498957705226464109567501900081363959863934513614070031739488446097100926946e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119770689453704999702056428663778252495665372268969459865986099515933685793246733534073691640087e-05), SC_(9.9999999589037133313759772832999621489375704861645576517651340449094220261730144786169419042596483714e-01), SC_(9.9999999999968957627372196494219405782836744138114001988618734439483488410510456015497156056264617169e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770587556893198020981496233685777578066789536883352426823484546545153092543290123452359600770e-05), SC_(9.9999999589037133314683570553014748821429043302056439295286387221381430266473951157923335704964286712e-01), SC_(9.9999999999631774710913850877742179647937743050592267424655054022097326051830659924487882196424428490e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119770372727804995259355782196359543985965415726440771576229649119519351712041130760206679828689e-05), SC_(9.9999999589037133316631213647683379873564744127627841022397350307040885765467474168505561875475111197e-01), SC_(9.9999999998920891836175578885843287439214978056512356549529129573764798955276431279708292435308055479e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119769140595598405188140208368205682054701748463658139903031256079172358465336088200747668046193e-05), SC_(9.9999999589037133327801739035753132705577880373423140570047559917064965930182893998843851229187344650e-01), SC_(9.9999999994843689384667410035972197472638580924641617276624479665574689722685579725185494953535288107e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119763851716269521833039192105403784298738875946285685197544925127156657932903537278672944730085e-05), SC_(9.9999999589037133375750782571516975087066168939843571003227540960788638921618783106451204844137356481e-01), SC_(9.9999999977342457252425821863699065463158883929503731593661343789049129823351224262437389499780511130e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119740895510140786533092705590247175980844681715546849843918052861643262021445490162845831113496e-05), SC_(9.9999999589037133583872023095949527304454932458888382629993113246619747237593188990793417458560878512e-01), SC_(9.9999999901378936943790973918204440670904008741583247398407767423763055223380427991862102877118492116e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119700498624840938808789674791750189273754722825602357550808930366397164013668738195162096802289e-05), SC_(9.9999999589037133950110670363800583225109840256108311617920168810990551456284008282593744515305413636e-01), SC_(9.9999999767703119640056201397243208956148131339050273760643933707291971385012568071922771911319942497e-01) }},
+      {{ SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119430226144379504222210945051399123874255488159914640723166005035631943024549365082611122583868e-05), SC_(9.9999999589037136400404219819670008498781037243495018174937127686635463387748704552485811354660463461e-01), SC_(9.9999998873354596790815127769107251813856812780319355930933082438101152882766471658192291491634188746e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713311994861856416416840124789392935958352038513972908762349683239595833e-04), SC_(9.9999997591090086499145904533065024491606043256476010675283380270136619946243080705736584631184664511e-01), SC_(9.9999999999999999999999999999993437915432006237530661734571043862574067738413255096654299941311063358e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241713040242416038760059317066761602428623235700657520751485204255787989367e-04), SC_(9.9999997591090086499145904533065024491665691649322768531407839819289695414898535314941771753465307203e-01), SC_(9.9999999999999999999999999999989723679853782583378074309638158065769147447810631983274683797881115191e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.1949532498377359466040146241705319918502463640542048768101478106229882195805019144994129190325192354e-04), SC_(9.9999997591090086499145904533065024493360266696533724500566319435804341058113862033884338524628373355e-01), SC_(9.9999999999999999999999999999884204475899856278738823940267179583503884178433664179906719818335224102e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241682373924353412381700079202218399706762266394288003702684629895258922448e-04), SC_(9.9999997591090086499145904533065024498396805260681174768802493907872986988301731969058654470458392096e-01), SC_(9.9999999999999999999999999999570585116965716331116983351829078028058964317460835752284970993861163055e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241666389494246221021384308525639469447328233903501207505411170152239192155e-04), SC_(9.9999997591090086499145904533065024501905313026256348777350584668119727613883799052404512890685442249e-01), SC_(9.9999999999999999999999999999352114446635130875736288469993936855281955489428433431772186879137967027e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.1949532498377359466040146241135086122313743883174137544262503210718270604911781524698886097374318733e-04), SC_(9.9999997591090086499145904533065024618523922122787387925735148614308541420672022552290568568804987735e-01), SC_(9.9999999999999999999999999992090410210913451274883794136783197113574093642655990548820445076099173158e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146239527614498013481908714385013381685286323222132307338991874651496407720631e-04), SC_(9.9999997591090086499145904533065024971356437200185235200953791920823624971799839825148872051247606605e-01), SC_(9.9999999999999999999999999970119942640707385244210238840640414785180451800056830790679228417689579667e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146238152558976137835037191174989095616949973788262660009052845523051573190128e-04), SC_(9.9999997591090086499145904533065025273174703115542874980186090855820757883658385361046161924449464213e-01), SC_(9.9999999999999999999999999951326072631491849082301400944677457004679227187074908841364564566357096215e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146216255092438271796865058880982796125712126238056476670001875141109087648122e-04), SC_(9.9999997591090086499145904533065030079566352947401496557959709127115482417082569438278098183670046705e-01), SC_(9.9999999999999999999999999652037692564887716762749924761980916189209807427822430790587988652839528664e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.1949532498377359466040146176311765770495664027756182054289266352062552157791524493137196501888560017e-04), SC_(9.9999997591090086499145904533065038846940032022087900696234011833089300875071377749001410433281887846e-01), SC_(9.9999999999999999999999999106103599586709332061276111021095590564757265479706346323840866986839621477e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040146057566285228729286539875039337857106971751170963247865852577349595451087942e-04), SC_(9.9999997591090086499145904533065064911018501751632821911993010834554994092254688409967934028762126702e-01), SC_(9.9999999999999999999999997483123952597871062131930430116657972566356823569652511115369205676940924175e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040144777889023384994891993322269389015233157103321091066050386635483703015038576e-04), SC_(9.9999997591090086499145904533065345794201730710497171200299319890928883321550359345210668326069018538e-01), SC_(9.9999999999999999999999979992857028659809150464729838387779926195120172412024534834896245862626202070e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040142243693117812532410224559078505159874337124801221109556407837671041573083427e-04), SC_(9.9999997591090086499145904533065902038368996307459214809674827718609312559771073924522119440848732370e-01), SC_(9.9999999999999999999999945356184058357532065184675591095369543222122538262067669293977626887434771268e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.1949532498377359466040132424620372727256910319168070251547608794987778355968221622706050540141856836e-04), SC_(9.9999997591090086499145904533068057278984135918741255207735179176401039885254825623756115707822694207e-01), SC_(9.9999999999999999999999811151874598588276031795716648243043914832353214248542271450453611813702302915e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466040052597981039166102516241663957293412965888438611591231956859273246828098945701e-04), SC_(9.9999997591090086499145904533085578853549097355022434268326561943117600370484638573466953502058167210e-01), SC_(9.9999999999999999999998720103943049570084604498454619892405771074092191618350496264177529047400925430e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.1949532498377359466039524532005069827697635520239927225930265152639602620508736709729375341565495114e-04), SC_(9.9999997591090086499145904533201486869349480548822145820571178829540015419764170653157424522934139505e-01), SC_(9.9999999999999999999991502647519821014553864210033802739055628834829601413426101978642191656264785794e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466037746904595326723924813032892883066227820507185118673955048293824893859347124634e-04), SC_(9.9999997591090086499145904533591667784750213526729882254143196182124155368349087026208674360810736730e-01), SC_(9.9999999999999999999967206538794000623637539921133114141105094600552790874584621967802630353386722687e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466030163114601062808109724066453194141208252043654703212039200302802364848319593521e-04), SC_(9.9999997591090086499145904535256274274248732960186075747202770772894774506834470960781185618278095126e-01), SC_(9.9999999999999999999863553441837618190856759655421402975430609981385349456259084369657387453699390933e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359466001466762857433975917757380952104642918840408678156850274838539358406902619649760e-04), SC_(9.9999997591090086499145904541554989477795596487791363062717113947087655713709304202224180332496120744e-01), SC_(9.9999999999999999999471339821493887184483174151974043645498294791393991840657851184125852236036763772e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.1949532498377359465884986085043403950080615920782319617175232799563285584004870839403326582975334568e-04), SC_(9.9999997591090086499145904567121954324801494656922153557551457652404698677265261414035918600811862959e-01), SC_(9.9999999999999999997879314857704701612167650610568091024364022054992269149557563280810495402167038061e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359465825337780621391634776351605284898179555159363232572269390208067219532012184665676e-04), SC_(9.9999997591090086499145904580214478604029262682976391551202609106781632130072403262733891609954880291e-01), SC_(9.9999999999999999997064058701321806585927864788723964815578795027763526958386572913293562211584077437e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359464130358412452248343755838930986722205517407427118468536586601910700069777885405987e-04), SC_(9.9999997591090086499145904952254534823216398487068305956554994273945535751627567638543678152718266319e-01), SC_(9.9999999999999999973897560034983599430784588816940013917656117433575992370567082898736740075276991006e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1949532498377359456080626974976851222191881291530923937067995166323038898428377634406834921417309363e-04), SC_(9.9999997591090086499145906719132995286488057142724846238020023043494396559422937497417289571300446905e-01), SC_(9.9999999999999999863876107200375918258227882289304901359718325453282245860379140193849534801288673193e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359425775700037506439914441651796070049972432366928609087720746406248454632783275520967e-04), SC_(9.9999997591090086499145913370922942271698087316486094132319297755909167002268046118360024103188989870e-01), SC_(9.9999999999999999449676936010036048091136982373720631127335195866605288076709027178210443358060591214e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359308851804841710349890026882822506931901022099623306731140632975980269136069730290731e-04), SC_(9.9999997591090086499145939035171934870283076438579743400488487600725984369087917762431482235731353741e-01), SC_(9.9999999999999997851594202388128357346764130339383283989697939341752511517202964822619052138703931059e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377359263848981694361028369717588758562581895775361562611024309721408555973262566461211603e-04), SC_(9.9999997591090086499145948913081464734953072943384465864007503871537103023451975376462328733837149030e-01), SC_(9.9999999999999997236508342345680569153513564399494028582104933359000221360887192242782740302589354797e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1949532498377358017411237978177428507089028635335501344205771024617465556347690890040536911083905236e-04), SC_(9.9999997591090086499146222500345684230895595337686251613638816215403254132598789791990768798619838988e-01), SC_(9.9999999999999980200549752085688167427883885539402647234983232013067330800438077933334325225467733048e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377350974721750841335976339712690677087317685882251774272026459574621611484052961977892323e-04), SC_(9.9999997591090086499147768337800660969044837194748931490027218706068265761583125803731213177894841601e-01), SC_(9.9999999999999883943061504648550917472521711080290035932327983716883682790684240565694552571344503517e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377325418571198796389432112292153913359813912302320818371927079088782434396642196092931827e-04), SC_(9.9999997591090086499153377793506543048700186932548386795274278268487731347671516744932888282023448778e-01), SC_(9.9999999999999534648823002975718661593728740850402386845670782225644647636763814777330225273077311416e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532498377288775000398161475283653389998086494468122512190223226967500421693458213541569225162313e-04), SC_(9.9999997591090086499161420886181745163569687715814407726252609084107767527800797121875893408396059356e-01), SC_(9.9999999999999033814860050534109048662879867084624777645766437808888313532242793625586989507072964282e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498377140301478548186030732189435274941993938018287756801369450248793755854397038802974222301e-04), SC_(9.9999997591090086499194010130896736264960848973432051101603158349924630841899300721284446045898069209e-01), SC_(9.9999999999997004520751509655263683975771110137734194239599820637422457603132929555276613084555954985e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498376680685571441797736730472120020969367141823459779566164781831245966221611052848672720245e-04), SC_(9.9999997591090086499294893676224956520073143833090849748564625713723230677558610098023496200306402334e-01), SC_(9.9999999999990722620511916095017541922611441252377709556891244021325457445076822425676998318013310780e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498371923235640805744099006519332150419763003710782293944507474095356304006533048412818663537e-04), SC_(9.9999997591090086500339131719998556556757931064507494107554644090820969496981591122802367106451031197e-01), SC_(9.9999999999925699140260180956297842479583873504118144266362417137668010293659066606172558032047456915e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532498364046436490341497415839377924360934172029820183699307410873546132502434678857181512649856e-04), SC_(9.9999997591090086502068052351009020203728645080442447923303584604671979504558717592987486432099233145e-01), SC_(9.9999999999818041277019450869640457192613482370403990987757966853522466125029870431213702957663553968e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532498219440024335112085696284217809210420220716691707654789040647780773903164606251102825868255e-04), SC_(9.9999997591090086533808484546233219286579955199735991845141199940867857339824508722241446466603143463e-01), SC_(9.9999999997841601730176219353705229218739261651127331045483365004919077039134794209856785731065491453e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532497914566268992455961292159153360280722660846617924435497393954715219117340070630587508389042e-04), SC_(9.9999997591090086600726850165249954882137682437595345210748277636356867891776791496868797966332869199e-01), SC_(9.9999999993674673460048503099966162644575765093104151723778508476266913963472670883559262326010871521e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532496165991269044309812180317168464575879469002410870411102515175450450090057057792999888066675e-04), SC_(9.9999997591090086984530897259484069259930626127732813573610914956968635129868924174163202784303767506e-01), SC_(9.9999999969775644855907020193163460340798082171818173664710592535609269447482218273864724923957695664e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532488660301439824068369878410182942728611585163591919562023200659129820275883752134662090610325e-04), SC_(9.9999997591090088631994764789850163499737306768527037412778878960803868085734353394392621860529854598e-01), SC_(9.9999999867189998879873941105845141379381853759555907793831875773303156096747863480599346882449650847e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532456082102531281805196803441103186305932536371679098013020808230757915831335453617358451282217e-04), SC_(9.9999997591090095782757285389441563168550421729619723790991159248953530675229625086630466130925947406e-01), SC_(9.9999999421920389478086980705886754536511240889426706687434334889739457515603848009221381672378545863e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532398753040583396233529729797437290650548303014077652929235114447084365354300106431451633928469e-04), SC_(9.9999997591090108366218631099138672302569825987444789349916472582460612097489753819295696541972104749e-01), SC_(9.9999998638362984366277246011141025300416048049687521845037167436742349261038641619678750489717689658e-01) }},
+      {{ SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532015197041581626982465907062512586693749895051676233797903326108242222227125319227773986336102e-04), SC_(9.9999997591090192554968191808427881056365867461130048038066729521407959884195869238505001124006765621e-01), SC_(9.9999993396028086949761507288374412480751168290962668987793281688251367855508185814004991297330196911e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568423253267729905676177785584143353001614380033344243031758625321347619384e-04), SC_(9.9999990341042383890306088396061192715670697837219455740677936131718353318213465919088214608415344554e-01), SC_(9.9999999999999999999999999999973688142481916180437304757252411988405420245137613199627838491668357719e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568421071351978567763236428985213434746066145425917517600757913894895359733e-04), SC_(9.9999990341042383890306088396061192716629696798932982563987649090092816159354172908007447640757493140e-01), SC_(9.9999999999999999999999999999958795247349249954778242940390886170692373734001510565621879790767344031e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.3952149320897568052270634568359084434798204155311880226117396510294984327442737778206412891712872212e-04), SC_(9.9999990341042383890306088396061192743874281829010424743269716705640044374075170787777652327952165941e-01), SC_(9.9999999999999999999999999999535697033498255459951822859686557815524626811857962661407907708787000050e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568174849750494694500221526141761541444600595036372660482208532269021015366e-04), SC_(9.9999990341042383890306088396061192824849393196324908583237927515885150911858907425196336245999193732e-01), SC_(9.9999999999999999999999999998278183845168415291655135119082109011987327990988515937074887045161495669e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634568046509857464098717441244136225447983164310858821291795694460332135408372e-04), SC_(9.9999990341042383890306088396061192881257540067851576548278390199892230307847860446242065015359799250e-01), SC_(9.9999999999999999999999999997402186425437495018590771225053604616408334590527787302388433596152799806e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.3952149320897568052270634563780645046310675688268267412264928203680938838716249697181100483922098626e-04), SC_(9.9999990341042383890306088396061194756196992793236186783571245045948636694054010587409296312115309157e-01), SC_(9.9999999999999999999999999968285078102770689166069486492860667740143329699595040039657425755209698531e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634550874164494364158542238952818338149906452801149106149160304138818016737658e-04), SC_(9.9999990341042383890306088396061200428873144978759254214483779890013713326331613762740878783204962427e-01), SC_(9.9999999999999999999999999880190539496468973081874203349131743704972977034165097990936201582711727789e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634539833765968722941278720825369300000052651396942728252573162383430561887543e-04), SC_(9.9999990341042383890306088396061205281366059290994561495998288737455803706724275632761060083870084754e-01), SC_(9.9999999999999999999999999804833139759840362095480189673873879648238413744134111600987499677007083781e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634364017769135252992639730022477753159548427567567996311004120404270833260444e-04), SC_(9.9999990341042383890306088396061282556282981513719744461509881606801351102848865894599554929609181461e-01), SC_(9.9999999999999999999999998604782586991942712386688914829513817017650185254798919136574931157233847789e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.3952149320897568052270634043310541073227087213407078939385787524073632541304409357070269174879851988e-04), SC_(9.9999990341042383890306088396061423514016357294576930509475424846612943128206575235856337125503414196e-01), SC_(9.9999999999999999999999996415761717195708171816995412220652610735603699835666895880890704082082372328e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270633089896364377578427721561786092428100089213423305101327234880825275562914264e-04), SC_(9.9999990341042383890306088396061842560079420653882014957424088457731279820894036538977886004539092398e-01), SC_(9.9999999999999999999999989908133114753582608533129443418441593433977483846071694873691263712360924801e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270622815295280863051128033814768377153480380371707621274638897656446849322151880e-04), SC_(9.9999990341042383890306088396066358468525963201195352097086875133108720766515834076136262017880986932e-01), SC_(9.9999999999999999999999919777764252925483210602298496842071455244671366106233745896364253635558513933e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270602468093081053651375356900351662597680191708261174168243195074487437738573274e-04), SC_(9.9999990341042383890306088396075301502083252204209532600780634520259010776279171478465504744037077508e-01), SC_(9.9999999999999999999999780895798522074074384314552858680706462800770080496280597447851597750367166906e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.3952149320897568052270523630202877077528676191338998750659971410879066277402968275549291466709923214e-04), SC_(9.9999990341042383890306088396109952452654069695165352795437530494027614856905090864234099802536828905e-01), SC_(9.9999999999999999999999242779498399799624391320411435168539127113334492331262094725905521786063625045e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052269882697602567979795246499647650741963919683168954633522029204330158290009597866e-04), SC_(9.9999990341042383890306088396391656133397875044829189635613897563365620350242562557523570432733935682e-01), SC_(9.9999999999999999999994868026716282785843665714490690845988905218940382975226281485878385627289072205e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.3952149320897568052265642826026632869674401331906181721660774805511586016828014319811680813395847970e-04), SC_(9.9999990341042383890306088398255170999463278647332928628331458754732838352132042192761910556504254440e-01), SC_(9.9999999999999999999965928337950731184236972858424297829761136494225450412791329227412693186900764402e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052251370155053393412225888665351704404826168166235404583366213968693523658370826941e-04), SC_(9.9999990341042383890306088404528317263622428012821744087980006810345753815800681219269233939346113203e-01), SC_(9.9999999999999999999868508723129597291088348432787795997070951006375122385798566290142035661055004811e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568052190479476430297131118292317230358203436961643044003076991977849069845828224721137e-04), SC_(9.9999990341042383890306088431291081839557648059503032445245456686532093955011793213206927844113822463e-01), SC_(9.9999999999999999999452893000691828396258268317147943905888267553515654325455181179115754831557814595e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051960074845896190545537462422360826291357235612356457661124625267793044653963201830e-04), SC_(9.9999990341042383890306088532558878875584120913905068097798135955055466245184130566633457742302480765e-01), SC_(9.9999999999999999997880241995023490435699010966304715622567791004101852541162521147871769277813799489e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.3952149320897568051024844898345021398745980751440032202539424265223741821462546238364318937492238535e-04), SC_(9.9999990341042383890306088943612581620528920518423724808095583524722796800035571379331106025846168027e-01), SC_(9.9999999999999999991496731758540750193061386160604339171696636950668335984615214346584028165890576639e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568050545925289848413785000894450169762655235285696560689713542002819948971252593524626e-04), SC_(9.9999990341042383890306089154108063405685304895120971206766222513754658765528101631159112190427932697e-01), SC_(9.9999999999999999988227815668657803631028916930401145619282526146015898870717045182056436890650807311e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897568036936840115017761464304680354756199569903036663427983338963149397016572387164912060e-04), SC_(9.9999990341042383890306095135594078404586471864984613064444970329957947151453142223784957401397854306e-01), SC_(9.9999999999999999895337575412590878026287806827225143035544574311879095075991410909489540420787568727e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3952149320897567972305091301788173932378715725913785559941313268224139092338630028141505625844896323e-04), SC_(9.9999990341042383890306123542639569327180553705009905655055841991306765476080604110055642051609959330e-01), SC_(9.9999999999999999454186785458381289771029061441455217111451806412713710394477781718850653371093431098e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897567728985119593496137731409402032321931650603269296931037306092471098890005966067013367e-04), SC_(9.9999990341042383890306230487007191832554441008199850777865547742449698738495388962261063348190907259e-01), SC_(9.9999999999999997793380762075997107398101998921430399007098938448701697879303767918711353248114399047e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566790196554626272477383400745761686844548980571402657679530629446245952428289148256156e-04), SC_(9.9999990341042383890306643104798928315785846143939522205398881362138543739450758019945355931426446952e-01), SC_(9.9999999999999991385580808649748895480413763901680989203898946351498370749876316327306683714456860056e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897566428866343284726060227037165390021505273088849564257999641327309059055262075329336906e-04), SC_(9.9999990341042383890306801917208298290331807430656754258138188596097835882538154165720182524883835796e-01), SC_(9.9999999999999988919283499748576095319899822081463628425306444430622684810227983814430346242600503999e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.3952149320897556421147230054468380574803110433738062686092639378029604050135513944009142665060596958e-04), SC_(9.9999990341042383890311200525281420947970569000029033198405223025556558996782836213180103830717002788e-01), SC_(9.9999999999999920610545557357121629628736189622424415766317054007948629076317390800796289834107312217e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897499874995170482473845548211600749639448165868565240357946224921302498779605114585951546e-04), SC_(9.9999990341042383890336053776870430841200462174622508193767893742993183986634190112651777257960071620e-01), SC_(9.9999999999999534648845495097353063523589732658983034063430366194483498874580770270447683883494171790e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897294683217538846044368235361839213698339415773828422739943027546087515195622267714313199e-04), SC_(9.9999990341042383890426239982080338766475914899665689164955230109613134303065242094595371096115822629e-01), SC_(9.9999999999998134090815479731620374161484125441667286273500692958637116366070815687254962493120449459e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952149320897000469915889966249613607360114804890301912455654669302163444001523825155947929422558433e-04), SC_(9.9999990341042383890555553064233291760718057972064665627916237193104624608221283836868741578943467810e-01), SC_(9.9999999999996125907023137854960982476478479982826892098717375952288503209246788908816444987925674105e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320895808367614818337186704862807048704415317798474006344417929636961487570309783252791192886e-04), SC_(9.9999990341042383891079507698266692213233363263209204379183646955348680080233808205415607531574267390e-01), SC_(9.9999999999987989087557774296391921480103334017155648114919026348051360138026808658991876195079808816e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320892118085511695136402174278279897022304200769539501636010403481556413817835963498891027722e-04), SC_(9.9999990341042383892701466155257907482234586876944113245501493554184981477035493977225256170557863211e-01), SC_(9.9999999999962800679463618003054257665915983069613736507911856454551680645518977351479636356447479570e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320853920251050183838952306068728109657830215858880991463047288758065545698717761922184761532e-04), SC_(9.9999990341042383909490237016741507057450973103053973898760291958231856716377142961125782982651229383e-01), SC_(9.9999999999702077348335328743295416427846895845360096087934606420943205752661907582980157361646500418e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952149320790676985346360943645414865946708295930728418937452011516839765123667833450290677353237291e-04), SC_(9.9999990341042383937287014279129077860305130961973480299683410529161045946789811438432135574869221806e-01), SC_(9.9999999999270403795680422609294992528953432940301898089267499751978681369267253802173989211143517788e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149319629623926653945330989432506828138055318299079469962778806428433915562345281837685401166590e-04), SC_(9.9999990341042384447594837612903151706456058005329977817383934946163479356779464756241208563096754966e-01), SC_(9.9999999991345514195402995986559631767492539647822683761489484622118018380939591771444032830969775386e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952149317181775308647219989266967360868074098272096479204853881209865820666454185456925133196224872e-04), SC_(9.9999990341042385523477021206753522488485467367412942414284300539014713934174979454240999254108068796e-01), SC_(9.9999999974637466350092995449108961932515530012198238294797496238518684257274846251971946054107030128e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149303142367777710553727734920717562979117694221241779811070211661226729103511463283014512844477e-04), SC_(9.9999990341042391694098977483934519744087412631870476010770623271686290524900739491764274853962932980e-01), SC_(9.9999999878810015663985043686502667679745060726018205416759091127801505360863460585602363568930884671e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952149242878759824811667397313866226047460967328437085651983523661469656642769253922747322577274040e-04), SC_(9.9999990341042418181252460626841774069073246463628265152865816052978689828473245937613363603005714389e-01), SC_(9.9999999467474430127667913921370613033606171818694870009306938378512529181078207345556508125574666258e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148981306559498126535060760750095546822191079410541536384239279160490668057780833508759538560553e-04), SC_(9.9999990341042533147867088569688260099862598892698647859976574528085751319958821123542772020432392375e-01), SC_(9.9999997682085906627313749244845682717104868431939058921072042663960478738899502957680319196918471548e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952148521008282634772549917898861368691507039096643360008725929221707667063116914239842956487615623e-04), SC_(9.9999990341042735458869975698970255162648729631493676413796641336794548983578465010093511130441153449e-01), SC_(9.9999994540271687941425203922253616893788932781792721598221196362087292276541672787564019187102498291e-01) }},
+      {{ SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952145441415555656355693218005129946833020978925531292467339511142670835363523633444955516738971707e-04), SC_(9.9999990341044089006122498506549950420071765288120901610285751338198102856669430786550410481765368309e-01), SC_(9.9999973520188520429855120090470826998135117761251424498677884548819815659217897633358835384684988319e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829611341447301548396579227570617204776392440891130698708435198743167830546e-04), SC_(9.9999979945594605304280351343129488353454227678160405306035521675700138534873287244861988588780980048e-01), SC_(9.9999999999999999999999999999945370023257137820762768536157602042904846062815467256821930064739042206e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829604813791898849970561226896532495965433637482397590999664215987724084642e-04), SC_(9.9999979945594605304280351343129488357588291508240335108085334601776716376081624528493139965191667848e-01), SC_(9.9999999999999999999999999999914448659603041377886549777573721265986237898754766146002104557105603010e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.3331514088642853122641562829419367018997142490824991909583899694050813197236872954609549082952234147e-04), SC_(9.9999979945594605304280351343129488475034564168570364662494915364518262961681008191773811641780757596e-01), SC_(9.9999999999999999999999999999035991273356536617254171775822733807341270433956602359158215999330077258e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828868190589925205305752948741190191890310720237854664263790624078630255489e-04), SC_(9.9999979945594605304280351343129488824103012003144479283904992827758609424763972167638956888669694337e-01), SC_(9.9999999999999999999999999996425080349067501001618317687345639161323185414997402364529655166798074564e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562828484235070281879217406955508459067071514482898222349800274177596024881526e-04), SC_(9.9999979945594605304280351343129489067267904785452794465410159306876709067724494926827756736594542186e-01), SC_(9.9999999999999999999999999994606291286614696216744324920436687154496289585658092321137223595590695113e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.3331514088642853122641562815722012026320626685286913226816629571910303018825575913659200309762820611e-04), SC_(9.9999979945594605304280351343129497149778610795261277352987132454971291745574750390407083331241741697e-01), SC_(9.9999999999999999999999999934151914418944279624811922994126810172757716840525966095973392642785071184e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562777109587393024962786430860278449305941765653218110713822972362669794369074e-04), SC_(9.9999979945594605304280351343129521603616661469325420167028539185389961112023496661065281859197969700e-01), SC_(9.9999999999999999999999999751245686991717071787933129948865967450088233478725441143295584006637231498e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562744079935794582249935850955352443379581862242345375743492755519084598372861e-04), SC_(9.9999979945594605304280351343129542521799311983871381532826116960987291403760348535672150516838762830e-01), SC_(9.9999999999999999999999999594784935705526747361011155271486474245128161745880551256261839109181680272e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641562218089763668513489997096220812820060574247608609194270317664239042390178774e-04), SC_(9.9999979945594605304280351343129875639406081637204143644107368997885938184934581950949375099829240432e-01), SC_(9.9999999999999999999999997103180770438539008023176522456899125095944338788228722151597893810012881098e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.3331514088642853122641561258627296494956301420021366546660342940113421117894048305973250730538799586e-04), SC_(9.9999979945594605304280351343130483281635513934924588925987880198548879210790682526537723398301080196e-01), SC_(9.9999999999999999999999992558227639538597062297652548804390812889751125877050961679999915338845671558e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641558406290217164352423881103336860411317384002311299595598177249951303886019634e-04), SC_(9.9999979945594605304280351343132289710257034299318878180735927567991334928306131197281571895568958396e-01), SC_(9.9999999999999999999999979046768064392325872501023597694467182055919197424795482596292779380209406124e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641527667681161223891322510090279521256631111122850157143437737806345221955611610e-04), SC_(9.9999979945594605304280351343151756940685987389692173053913475800306134267542263724427575887309793035e-01), SC_(9.9999999999999999999999833438636169604440007863654808501592168672487401419709884172822626273715851219e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641466794788022274554911427911763139471575018734709199483502536007414888407575540e-04), SC_(9.9999979945594605304280351343190308673311766344843810630147047534991998792671761806351601710747504096e-01), SC_(9.9999999999999999999999545085046816786594927744064285682206286856237220064773438291842993406447528916e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.3331514088642853122641230934819729837072386013922402118473399033545309192763017431966879210358078602e-04), SC_(9.9999979945594605304280351343339682392316371117616299530986820934873413197123522652854388230976538898e-01), SC_(9.9999999999999999999998427821435137888436450224908503464626295978445122378201266762861930432260172466e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122639313451457410367639193749402407493913031226615762887588209464055816492335257326e-04), SC_(9.9999979945594605304280351344554053881606090046700236937549434873984154972218110659331573797393888525e-01), SC_(9.9999999999999999999989344743869117802564427682722945462846068505635284285672020546986878288503112395e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.3331514088642853122626628992590275094551327034123924004688209844407219540127250925071894216196811952e-04), SC_(9.9999979945594605304280351352587315347136793877678190501160285687834535506614248533770623460726179691e-01), SC_(9.9999999999999999999929258734239384541468227859541715411065804339627650420780653254990824829663474159e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122583929324772085914496227982595167753461966182238382534627012118792731542888539283e-04), SC_(9.9999979945594605304280351379629666910399783574271524497981677022898422452789617534599911392681408491e-01), SC_(9.9999999999999999999726991323498072610802971609172631165564628019877509333131199726419589284720946709e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853122401762177830548775787358155565912345824823868872451743582932884867649364163145943e-04), SC_(9.9999979945594605304280351494998902377172286159333598029908363486929285523868762154088553197965076086e-01), SC_(9.9999999999999999998864069455091851037563548162222424068477467207320989386151690538652724316205131876e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853121712458738689753538624358336420936049375523905963419345340512062960435233112552141e-04), SC_(9.9999979945594605304280351931545294596907968281623469160487862741937852455156713953168141448362783535e-01), SC_(9.9999999999999999995598853846302066808434729606129327629111137827643745992149576866407717263898913105e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.3331514088642853118914523568115747091860891224798365451449511684043478132258841653561506639374566100e-04), SC_(9.9999979945594605304280353703520356699140752021040291477616243049803419515405526741481963583206787252e-01), SC_(9.9999999999999999982345094946262563141928282061010401312645566475523652454178723531667488904338956420e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853117481735813618741226893307009476640342225965762477543715974173605769943867183262319e-04), SC_(9.9999979945594605304280354610926717273711722566971538471334058841886816244488093371427851922634689700e-01), SC_(9.9999999999999999975558010079983664904423400019747067468180308257165711732230372342310167713283616594e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642853076767323117897551457217517227375146747894864268193432090630668397181420440968401289e-04), SC_(9.9999979945594605304280380395985900812871386902230209241702357269514516254537870169523470349445756956e-01), SC_(9.9999999999999999782694710279119693527716059064427172640669240963884463638986223134771694096439502199e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3331514088642852883407985541353754700675303553547061045398179770822802075620019726156901708723158742e-04), SC_(9.9999979945594605304280502853406577915778551307372375130633201187067925914151488790640302023135050552e-01), SC_(9.9999999999999998866755674856399278299271401237658831592904348149954808052705862000388545693045735282e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642852155465613370413079174259788631637593289741120504797870180025663409543883917482256368e-04), SC_(9.9999979945594605304280963870425020777876864686149735980282859127681616951979610366840323276068047829e-01), SC_(9.9999999999999995418508268931994884510135841485073137876414985261709162956687608701110707487512038248e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642849346884097634912196309463159665934799857251191990655520226623035104258678397895722437e-04), SC_(9.9999979945594605304282742587980061054857081919418166276432014028293485235697925922711965880366724792e-01), SC_(9.9999999999999982114317860178119962102523025843241453100904175278711494266089115378353035395739646556e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642848265889515339269999084537237064293299144853466080903131577372629528351317158682188655e-04), SC_(9.9999979945594605304283427198353539625081329772360816409032744434518025603234814831633458129668355541e-01), SC_(9.9999999999999976993669706255358410114443390530442982175364229254065754770395682656710689180136613197e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3331514088642818325713457620984017114484594502826743738372315316910506356937276062874644268602345468e-04), SC_(9.9999979945594605304302388768974328191294332362935070606871492800895819074239680021434666745379215993e-01), SC_(9.9999999999999835167697801293628586257252109827821986346452896319421932505369450513325476406144206180e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642649156122575325249902385658277359020466879842091492244734757323968005279571590874981872e-04), SC_(9.9999979945594605304409526453743474221778633261168860231029415868552746386875438367470204304695673891e-01), SC_(9.9999999999999033814973709303521026315686280900190583201945180013005509064449413599295557331559278334e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088642035282184030662224399182025958657159536928865405495982904825658234714499214400877983984e-04), SC_(9.9999979945594605304798302191586053662596055145416325563251461737105814241991134653461653991554573675e-01), SC_(9.9999999999996125907291624072474376828309816103509005693543889644751242249749966970886959327890035789e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3331514088641155081815672530799741764156774355649673178909732752081712523969981539533580923588944427e-04), SC_(9.9999979945594605305355746523673205089758630896382935489325241814182457746527344537335024034372170037e-01), SC_(9.9999999999991956417023001720185383367817930417962901981778272663552785861156924828591470558638612623e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088637588659500151067838600651164226137100092674659992916334912719968592519748457019301246411e-04), SC_(9.9999979945594605307614416227850837919638980565989496808468055229143953181529732836402367633525334910e-01), SC_(9.9999999999975062350997896591500748424570156075336788029544986483912772263953906564384683712459219920e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088626548412005186468081597987785199117738469538005961064003060173262500331015747349488035739e-04), SC_(9.9999979945594605314606373527739654379289260650048846557706165397783159212683131256401340013788881285e-01), SC_(9.9999999999922764935377292030166988584374674895018660820228067930903239516123104708081171350716612554e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088512271634663493951937501691458740227565613531997296900073511713959958805789900337986856448e-04), SC_(9.9999979945594605386979601383877257026278360047148426083071959408460792381616896690441269434155904822e-01), SC_(9.9999999999381438291826482978599509648317735378533471760929500147196023098453192014414119741958109466e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331514088323066233491494204702525532544494215285715290071102292142424904481512503108855827731411334e-04), SC_(9.9999979945594605506806270713695484432393834313789300232717213661425536566847966867148004254257706740e-01), SC_(9.9999999998485176364070340690153475810324558129569782731943874852919948648959295839170156268373789571e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514084849534193279010460824564020695809753983617695001368601780783031146680076860111348065148219e-04), SC_(9.9999979945594607706647145227960121439132637673931882528937653499577678651863103072697296655336337310e-01), SC_(9.9999999982031129581243751053897141057090247052332368795256403196183360112642100116547892861966773527e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331514077526285233764137275934075842339631314060185179661194300176569001686433503677852675472733996e-04), SC_(9.9999979945594612344572521331925726341326676845761338715426678239018730945438982584414425158836653096e-01), SC_(9.9999999947341056312000404087036305759205847749151788907329980746022350366479316859541747592500776156e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331514035524473592157834492249221835541620672420342940564756056871336165791863197731575236744427326e-04), SC_(9.9999979945594638944961099680891245198819740484712067128983204387619322339203180664826257449990792775e-01), SC_(9.9999999748379375353684128849578453411181346090762111892996945382866355756054055234630536157299760334e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513855233339288800833001998768258517394479095160637173436952160580671878669596785713989069639754e-04), SC_(9.9999979945594753126088861639385987277348906663404943385524223095576509419086384458917662241292763589e-01), SC_(9.9999998894344139355367853990571040423295989641751496584371001697615552251165959807569261245208969339e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331513072685626173328781683414740217169105769228744748341920827745011093600645473334546180188762576e-04), SC_(9.9999979945595248725498544784385952681088756545071294164131917726768161256535977957914136317503899062e-01), SC_(9.9999995187432419038209161996117782969898836164865108166455784557416515307354403847928100504196734022e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331511695607475091489790457965520825587678006502900733521662566942498661199724249311225503378676058e-04), SC_(9.9999979945596120850093235947945166397647154138807560758951691656184949500033551982425205747607702414e-01), SC_(9.9999988664242819645386502098302490967258819147380573761319913282361225129748441593527683998263084609e-01) }},
+      {{ SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331502482364755236926266569636344016619771716121528921700492969057476015135174142279705422789047062e-04), SC_(9.9999979945601955736729637699735207103924394744234222511740651732262174825441149809041834943384254016e-01), SC_(9.9999945021311567239089047842516510282600847389924749144087423040551687983659655635215622851227225661e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508278008933010852137095845241788942929625411898937306861340507759316017723e-03), SC_(9.9999937825010446120439076154486450381604714704341298230943890213040101981248413403682981653260541105e-01), SC_(9.9999999999999999999999999999830629856576214741093749971721798927088147827358250657747933859691178585e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508274445522094420591803480296500292474109367492484727443829424237315808859e-03), SC_(9.9999937825010446120439076154486450421341155711898598578762178313178027179328782659073648536649699737e-01), SC_(9.9999999999999999999999999999734763885012578494627802614396416996406253811276732535072105688970250530e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1151230445581593378237622508173211156275757329720118410697428414503482047480702192092618526907319115e-03), SC_(9.9999937825010446120439076154486451550229599854393173285484919176144096347014458610967541468493391217e-01), SC_(9.9999999999999999999999999997011269159752717339290229415315430892066663675233543392867689111044313954e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507872326997558864176093375532708068116425310315522099513253758144625939394e-03), SC_(9.9999937825010446120439076154486454905460277245739654778530887245316853626827566618180317236831307633e-01), SC_(9.9999999999999999999999999988916622519227836749050252081284595586832979861032405031394809644325463203e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622507662727806775051216699658405658218417552015911762546407367429037331672218e-03), SC_(9.9999937825010446120439076154486457242750608093478690617902085023798253212824945112316517553681945236e-01), SC_(9.9999999999999999999999999983277803271414549843392717482079201248755207195035795055189576469364630424e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1151230445581593378237622500695900958962851203861965274469631115356583910192276915231169695714891650e-03), SC_(9.9999937825010446120439076154486534931490565478078522750037282061259690143142877270866599842603654591e-01), SC_(9.9999999999999999999999999795850184020034783511428134431310969965864376257749562416680672397039539136e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622479617592292225048324719266578690585318389879081196264751925259382071443000e-03), SC_(9.9999937825010446120439076154486769980714053201179532939561941652926124759543194135744505247805716594e-01), SC_(9.9999999999999999999999999228783239835392064645239645631523035272227787783081677512770080376824490159e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622461586888492639230425614762668073195877317301626969017515000413859248026437e-03), SC_(9.9999937825010446120439076154486971045372230336486591986259029128775671954683458757306393082752749960e-01), SC_(9.9999999999999999999999998743705605439407329465299605373749042580256525735908641389950189513289913042e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237622174451767892534015031663498272315896514692963601966976406590712526925951340e-03), SC_(9.9999937825010446120439076154490172957261850355215171082247480949197828300902291473673540786407671818e-01), SC_(9.9999999999999999999999991018947514970177877597142776500046170603078268216637991998568434512093965684e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1151230445581593378237621650686523174000757353501882081958129212358005096933164643841826730884017175e-03), SC_(9.9999937825010446120439076154496013587836504606803992830050389209011976937143195078642256472064000960e-01), SC_(9.9999999999999999999999976928160560068489455683635593557315319368383725300109901511740476153537026185e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237620093611515564454953755320101956345345200716775345039747883222167557064871014e-03), SC_(9.9999937825010446120439076154513376900863052425619059251517245414178788236509519387288993114665503500e-01), SC_(9.9999999999999999999999935038378016710508781215051327857224818102971180989804948461738129556836156041e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237603313575145908650352954918088468500890013757711857757686344282925490670768251e-03), SC_(9.9999937825010446120439076154700495069647026560940297943182674112107347183137405968932425667397471803e-01), SC_(9.9999999999999999999999483607283715322227569597098399013386647944102386165372817977126391581047288411e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237570083400060925792407831363656163396641855515183288429683867829763478364753601e-03), SC_(9.9999937825010446120439076155071052640160825076612286660785043850196704187758630306141677620084657809e-01), SC_(9.9999999999999999999998589620287979850761632944978448237882879093020237866833559226340947176695495731e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1151230445581593378237441328750203791028930656493554143352379554450121044256278113296453137834280568e-03), SC_(9.9999937825010446120439076156506826304350029730332831032965044627509002507508448258632630052758955696e-01), SC_(9.9999999999999999999995125751008977168810375698460688014237778906129045344741129499565286591045608967e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378236394585206949270981124466309531981969214456860841347306201358055132066928013763e-03), SC_(9.9999937825010446120439076168179312029972567768657045067249264812131266630299789520491355581584810090e-01), SC_(9.9999999999999999999966965348208015109627389180444292592486575239634767439049280268790630349655034100e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1151230445581593378229470209392396954321785496713107978696697315802015561428139879990125334828348030e-03), SC_(9.9999937825010446120439076245394670438498230959192621035469692164416269252306365352540266997506976167e-01), SC_(9.9999999999999999999780679783477648688539113407871020706602611473461380338664584601508710118346674604e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378206160697317290006374834036649886851420989045374489041335085044912863382368847480e-03), SC_(9.9999937825010446120439076505324572773472237588071935462884310391667056360129376334614417193720628220e-01), SC_(9.9999999999999999999153587069738030263276750059237716741739516148280513800164511417628462668118082119e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593378106716661138799264657707576536413511194954999556984813847630875096103058324301870e-03), SC_(9.9999937825010446120439077614248626111989967394492500934229035801696213276258546967640268909641096530e-01), SC_(9.9999999999999999996478257345484056067324840610667908620571187529332697405377108662749482053120633715e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593377730429732948206571007242024014476426768731739506278496857275488120140438036144282e-03), SC_(9.9999937825010446120439081810313484928189604040362793873167230905993801950761308787414799061520007879e-01), SC_(9.9999999999999999986355059992254986237542000062337535937178145075457032719481159893820043383748879963e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1151230445581593376203052425903221070645354509381511312328361140973780251918354470218166967279694641e-03), SC_(9.9999937825010446120439098842460402874224460532822022600660790966785024553818205484948959876874975793e-01), SC_(9.9999999999999999945264230750830129461907700459376129320699708090806289389609015868002522970421199408e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593375420901529397027549865052540176984506806695942401970137747300907232613511948967951e-03), SC_(9.9999937825010446120439107564410715904723582091757741519686705259259101522127773271388812987333048124e-01), SC_(9.9999999999999999924222128854250901258526804710286754711784957439030254449319028000572100573241648553e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593353195129225905427040370141027329790018609049604108687708996127052758615834328127095e-03), SC_(9.9999937825010446120439355409273600682009111078400786029239906704344578371741488856381152941041981875e-01), SC_(9.9999999999999999326285122543429197566807458354609709679092331484272641596776103676931414157712661641e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1151230445581593247641338192543070810164008633098546698373093010796714616617362636240951795724505581e-03), SC_(9.9999937825010446120440532464653652529294934443134236633868843091052872954125040143880052518946675567e-01), SC_(9.9999999999999996486585473261426714772752127811107287866941955149092126587349829934599973143717382831e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581592850261630548247853921844583863947673781214197078625703734082351601975256660747279487e-03), SC_(9.9999937825010446120444963740103136954444398377613350127319915111841707650362693438532800238526625221e-01), SC_(9.9999999999999985795931870184068703070440653066791569813357909259119255761751837199917744422656094487e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581591317072542668004980109488776009511023798765908569198029326640575261683254693353666899e-03), SC_(9.9999937825010446120462060695568770864718446812761518004160562339991834005533862289043785011450532553e-01), SC_(9.9999999999999944548749059285163369378691416656815673626983380890748788247814006808289198782222438141e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581590726963589679572995043367616201108039791859563709873125420261888987577630855028684182e-03), SC_(9.9999937825010446120468641140582936743428620233604451790799289371944620551142688845137041439534784831e-01), SC_(9.9999999999999928673126114489446142127871497573108138203652707212933306195861930320431495896072490618e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1151230445581574382787369860717988387556597811522331276347862388649295029229504252031340611207760026e-03), SC_(9.9999937825010446120650898929372092400316321685514573336559470642205978385027517278372798942505059472e-01), SC_(9.9999999999999488967919652002200608056691778184042071480629920308727105411253121886837453719143614791e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581482034045028309822151288668526598678529510782427290875756773602110826859068766081422840e-03), SC_(9.9999937825010446121680701676862109414650680959806061109709042561502384960583155386278359458032026327e-01), SC_(9.9999999999997004521945029939524519807988304497712631558296840717696846076904593251895547134897490670e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445581146923663279514232273808032356391767560423881910690954665520922118940006830225658549636e-03), SC_(9.9999937825010446125417597091863989572206128893835645017737249842899149881765860525191996331637277638e-01), SC_(9.9999999999987989091762877341219765634460361336670010525905832865194036426086080836499888450035925068e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1151230445580666427159135350913924957840117224862438385546094095412452776119993686475924570660804358e-03), SC_(9.9999937825010446130775727669288702660230805914165215524385558215492568955562302038223425982698303816e-01), SC_(9.9999999999975062358000485908734719478810153042293069619369992773337097442840999078729107368595272485e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445578719536977634680603887244600999377531918928830051179470898168115590680307075643341561455e-03), SC_(9.9999937825010446152485962233775224372148605275355048722386444423496721237699005025333392613238461503e-01), SC_(9.9999999999922685429502955838664631272727816444661190329305795554925270211388492267551620893770235725e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445572692727041039140715569515503010607476039881350590256326043245738973412315767507983989750e-03), SC_(9.9999937825010446219692350474002467719831197521259665789639250794720864073902083250171465269903551282e-01), SC_(9.9999999999760546960617203485641240380859736312346123150565622680104957888504411723581542656995183881e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445510309667465762999573965381712560589793232301379844337809796876777192164154276360108768642e-03), SC_(9.9999937825010446915340656215112466713751764274192085276047213707405141135632233604708262487148944625e-01), SC_(9.9999999998082263777583032021219768261310135692904762976524857274444378442933476629140399852481195524e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151230445407023487300311454636906348300411783216388334416692480105207270177624088648477227941928851e-03), SC_(9.9999937825010448067109369183301747572091052641346887644579571292911780294877550349552046798435521115e-01), SC_(9.9999999995303569362926590345271032984704183502101239455443249812626633881912233012322514970006671323e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230443510841592489399498105643873291638437965025889530959670338470771703346790914063535842034970e-03), SC_(9.9999937825010469211883789591852787022934618160105491247732637228975543229542112221473226791791147328e-01), SC_(9.9999999944290839183006430414574351609543313909930722699101778024497620786081837377752421214481585096e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151230439513120562144774691674826317615718688043008204472276855189036913960902175414802633387251349e-03), SC_(9.9999937825010513791419957165410295232978602320881221435745283859696357953070184445656355277151315324e-01), SC_(9.9999999836740680207175934992549794219452505164862710738365313509599510981077592517033331057428426492e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230416584564321862938354346369798065582961885236726743202520638761750161472946379071965280387958e-03), SC_(9.9999937825010769473192945140536193542795148817947626966411005419120237352880851215134145295569139202e-01), SC_(9.9999999219896771185062162408524680126448574501279458185414108815118448066991300137713031385864278401e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151230318164633328662179168110027718988650834868120062903092502616445710608484995042009978407195649e-03), SC_(9.9999937825011866977198564424578905995940598671698845890554849364786285677431525123559707851986388136e-01), SC_(9.9999996572118420416273131005618585978176284109456206628626510695818936673319746185154756172750060072e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229890976177925564895900948422765637907727698485365068768615096517552776827256615551082758592858e-03), SC_(9.9999937825016630656924597566050811399144105105030486176230624289059760108235845273637295753943335644e-01), SC_(9.9999985079524168038508969654208018027440236033412971365077938504746336884462151189000156212795999234e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151229139236870748805690148597370202630092110899108038504772702984873664112710635494348151770769836e-03), SC_(9.9999937825025013479686471079877253922057100838073212611579865064021307329698416536498385807829416717e-01), SC_(9.9999964855581903217136902723931494530188563891222406297234242400831410721726506681703129294737096044e-01) }},
+      {{ SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151224109779418471898048796855432229831639422254703372124185126775430234801866145134926816233992132e-03), SC_(9.9999937825081098134405736549022368179422369363383013639251113732102069607604783535167092329931781497e-01), SC_(9.9999829548773252198091360340235253794163035959046324971915422100225138233261560209018774762683058322e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669810924570623356830794558727594473870475439221681405710695652755615592347e-03), SC_(9.9999807436206510861940309466192915924303502444511020819759017888186690770708981239790015744050491215e-01), SC_(9.9999999999999999999999999999475439621419667692983603247388410783559642760230420680770628446682991576e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669791502138033209497009513957064670917842959466350371394300567087029101833e-03), SC_(9.9999807436206510861940309466192916305462840730688125482791059829004675816117139378021381034464536975e-01), SC_(9.9999999999999999999999999999178530796051510464041683223804309449682405009122504948288998135233899544e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.9624658370787769973453890669239722483081626388175831464693565820526371671449293712421748005670335475e-03), SC_(9.9999807436206510861940309466192927133970916892590706182672232284488170501085125986137636801387228091e-01), SC_(9.9999999999999999999999999990743529235184778642353926065861306184985952783620720427690493504415247500e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890667599748192388757727792670887165502613326323265844008828433451577973123870e-03), SC_(9.9999807436206510861940309466192959317968083340971414630486279372669191437536984941265706256114627584e-01), SC_(9.9999999999999999999999999965673402822152250073017666308299552129361272540539331184293437411253928588e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890666457324192064729475899417947167294837447207282228006411998303875282393784e-03), SC_(9.9999807436206510861940309466192981737691976559581057099176919579563618254803036468096394829994500004e-01), SC_(9.9999999999999999999999999948209278983170994723232491783417814606625997527662509226469121396498102545e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.9624658370787769973453890628484514434169800972714770333272872501890640188136078668656261010816188855e-03), SC_(9.9999807436206510861940309466193726942545848899684388663657164278406845388863107153586232426766601443e-01), SC_(9.9999999999999999999999999367722654106716380685931388593210826594719074233983614590601566365730457802e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890513596829910824175341165892657129343439110132414596963014341000884783731182e-03), SC_(9.9999807436206510861940309466195981578447242820037184064719827645545319708283144837154262624883622715e-01), SC_(9.9999999999999999999999997611445869374922522389384064842125666939591009837650092270319075088584543049e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453890415320168219765327161707730462216417700031466886650252484743645149023522536e-03), SC_(9.9999807436206510861940309466197910228072632217583317420549165767303627658429394886399198585971494043e-01), SC_(9.9999999999999999999999996109100164306126462920833984614664194149516909979989223336952509543091646785e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453888850285246649697053777251263722485130445994850485243799951783798059018732620e-03), SC_(9.9999807436206510861940309466228623562889560069481170483010672133166856768306332591311472987027541452e-01), SC_(9.9999999999999999999999972184564549790182157336599370225662347129407776808689884925651724052635139730e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.9624658370787769973453885995493756928683298866852754367950027405467779314808057355403936183988160358e-03), SC_(9.9999807436206510861940309466284647978477907187088646903382168935378151460703603300008130135537054043e-01), SC_(9.9999999999999999999999928543646557156381274042332096397500553385727257667954737167452048022533381913e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453877508629602798364668862115378010648484846679951754451447473869627846054864676e-03), SC_(9.9999807436206510861940309466451200108861099814262158558851066548402770114806155149444985549349052989e-01), SC_(9.9999999999999999999999798805785176176944417591770339510787545289854407530996996391418430272072302834e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453786048752284964113207529733751419543576859094070445375840280047253055337600366e-03), SC_(9.9999807436206510861940309468246072412131953716825137218409075860194080867944440740349940631465856999e-01), SC_(9.9999999999999999999998400667595394052379591169251452495435597287372796713674194021969323501321703217e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973453604927110497662921879261176404006735639221107185747503024479208341566804628888e-03), SC_(9.9999807436206510861940309471800529600361537594118271451726410946519836836014704476169419604060262130e-01), SC_(9.9999999999999999999995631878790890764244062981462149977903273428940585461248247458263859480115628379e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.9624658370787769973452903147673277301280130395855429393052376095802201147116639650494995110181898414e-03), SC_(9.9999807436206510861940309485572737827741447855853026496947730551020239468064217854948353712411401927e-01), SC_(9.9999999999999999999984903845244859885097952462558877456793721722784919555467634958959337325833920096e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973447197853957560684531420929733010038372853652847243611313069344074657637202603585e-03), SC_(9.9999807436206510861940309597537393507070753528623549705493835871912640337645857269266792693301697184e-01), SC_(9.9999999999999999999897687578814203686133032097081942465864883298685310964418821651297063063808566438e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.9624658370787769973409456424287791505000459180915346158940527193420406190481980802164825339675198976e-03), SC_(9.9999807436206510861940310338201483452272993910059830130060542320010098199309428777453347676389676696e-01), SC_(9.9999999999999999999320738038690657240103204057254801709891970216714599039697906604641103607261123127e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769973282407527148149179585274510276540221759749038032497615685300908320307807877341324e-03), SC_(9.9999807436206510861940312831497487388477213132594193087514118479816860834115235047634588285995177539e-01), SC_(9.9999999999999999997378553987389754548040720750604412386992374537917179128907297492016368928665248761e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769972740386094743971657091072354658497512456940096157589507693145848195516948791972746e-03), SC_(9.9999807436206510861940323468503410987617208921413577857501905965678107178663714203874041842954577253e-01), SC_(9.9999999999999999989092725419184148568919670109528006139959127909029893360414651355968361258052977864e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769970689427710002267732330720966105566745568783527589265448767116875740222736611303602e-03), SC_(9.9999807436206510861940363717938550085422649634115392116074347791735274677458763855337483743687350761e-01), SC_(9.9999999999999999957739925399605701434766641830104837062850645797969386378731319182296081633498319680e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.9624658370787769962364431384428519537461090660411599162366440185673636337776855709637937513086352824e-03), SC_(9.9999807436206510861940527093461979639255975498359583359693267053802319235467270645300692722562157354e-01), SC_(9.9999999999999999830476521665399387670406132618632749203436027004443955231085504145358385553303802114e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769958101304448193048044993975037776366363324396297278827856448976808066389911326597319e-03), SC_(9.9999807436206510861940610756032798383620338843782305155667411631074871782543021126783866599677485591e-01), SC_(9.9999999999999999765306517591083636889943877189180682363246522930518779893089627870467161046492741548e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769836959349604315873738601604850371693926762302981159485904670868252103149884650294852e-03), SC_(9.9999807436206510861942988130088940539771623371653624596128636950008909838239973201183455168816245916e-01), SC_(9.9999999999999997913421314820761067346858749417980167642044404993722649826595080043641016696833569328e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.9624658370787769261636593105328766935826211328153410642779802902773757816435154558970746839751929386e-03), SC_(9.9999807436206510861954278664379654216132452003943579474961361064627190368991762885091992164152383996e-01), SC_(9.9999999999999989118518665688239630820530688097759602411677092418968344950559986972166594591746816146e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787767095711650566626613741979579989487919617701038311449537729267197184943027998868120618e-03), SC_(9.9999807436206510861996784283284176581723653527303957199167037539034471582758835339476553366522446606e-01), SC_(9.9999999999999956008236133366102144326224585845440274197116529927176051787350153668466653305864493062e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787758739038113425448285956253736571446685340044137947249938845113090646569188408970460889e-03), SC_(9.9999807436206510862160781462365964045455769060925229184128353763264786438593033566892201989723088449e-01), SC_(9.9999999999999828260585967423166190525208367025900613393473236416456818854260998742808568394839861625e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787755522639098815644759983264374739887504336805485042232979066184199586228131437024797688e-03), SC_(9.9999807436206510862223902315759729597517322580266361252080502442395322382510158627243703880069673014e-01), SC_(9.9999999999999779091809146566110262299965875738331652408405999737114231455615349848612829129564163120e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9624658370787666438425036629019904816738082178712708647865905580285901608340711236933228676591051962e-03), SC_(9.9999807436206510863972152949458004606365691023823925760918144103255510258590008002887007535143992663e-01), SC_(9.9999999999998417270150953923055531748767900744142155509708917075362968373144956360575368930621039418e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370787163090013927808615357208265504841941734342078335406393612864178093247477853351085540050e-03), SC_(9.9999807436206510873850212580513610588892651008810255761064220374526555743042353741197157598130162163e-01), SC_(9.9999999999990722632272840767121005911847006184581194371212452850140344371707554136942191348572353074e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370785336565104953182606692447047730915912569163527620115387859584119495605474126454792181837e-03), SC_(9.9999807436206510909695208949356881779869114372827922191268997647125210216415699406172870045677063979e-01), SC_(9.9999999999962800724823182533114577491777411293965648035383161570767244124693660421008538922382747661e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.9624658370782717610631163121267949137096961121939515970590788941936975035522239970567204778521519711e-03), SC_(9.9999807436206510961091394756568384958088089883014289944907724500971716425477676973213620711663551570e-01), SC_(9.9999999999922765024202443269838081848095543526718888189745886795339039411757654688793826438202724088e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370772106052156039170591142783248956365853630899661281052884487309409515474387667674568926253e-03), SC_(9.9999807436206511169340005623828585509563179335244305427164070425580419319962473861304269387084967009e-01), SC_(9.9999999999760547168763872764340189699312409571226072302043979301902010300909675517769954203858448870e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370739256820767283075184932827441804024765371255975612517766586750955396829433133942535903014e-03), SC_(9.9999807436206511813996190744476198093922023167009506126030291559938704579804338224581759568838821190e-01), SC_(9.9999999999258384184770629936531785440235746196136128925264246827063599922303130648660594534561711918e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658370399236879823786571268274225729747919848773849228434109921515230021682526124519885771267265e-03), SC_(9.9999807436206518486784220315486786053813573986830201742414177495015694807851347459982418136945864883e-01), SC_(9.9999999994060532638716261190197619709437925527424462511817091133673274045204718467074380656618950263e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624658369836273775434361219093566575803355305959403042625598300122599309750527200456894301598309557e-03), SC_(9.9999807436206529534764093348044643171248610592994893092350124001158099316814472175887936787067571379e-01), SC_(9.9999999985454570781374841662642261300214828341476300944016258957257855682627132078948768875538710286e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658359501101691817895280368659662068245113166185530832826867195175379135219466492245658673317254e-03), SC_(9.9999807436206732359375941148693275408464117868348749705262604696109529639400545520045548124669545364e-01), SC_(9.9999999827461807068643029571329445606319534815750100995765199253620822270053490333248080308648046372e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624658337711454353535767772728066582669228119001601047882922756743058306764879044751778961867430088e-03), SC_(9.9999807436207159974583923617777229930876857872064350222231345069639920684624814714766829147514078129e-01), SC_(9.9999999494365601768765415475668023804444223181604563050710128324480789045560389975585646479412395317e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624658212738963801918504008823362171627136403766184093621722517683529120839540062283835038967984095e-03), SC_(9.9999807436209612521727520688591812145033425285256748768572695176452944134483824461593899785539705143e-01), SC_(9.9999997583923378400608885393307106595874343694130412653298758924906083860745008171815249422686381232e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624657676299439087207816643138208463868773855470548068963777321873312078097892969217406130702617720e-03), SC_(9.9999807436220139984180047516259348815078134696833389325198424665820109430651275389263373029825937202e-01), SC_(9.9999989383424957772865940170081958963355926303854127590036620690924793609178659985538262112806380760e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624655347901492939542296762780516148645280109201716440218920370836624752898813702873305305725479817e-03), SC_(9.9999807436265834082086947313286570924187910566506765075997238768947196302437721598689092922444008039e-01), SC_(9.9999953789434875380492677983026255522089087872960980582650861374506246924654164939652235191361176896e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624651250533878459738450862401170129639001739087156526537714454150144984899822359388231503597733792e-03), SC_(9.9999807436346243655800201534976679599271297248145667027387344805098722207499839613048919499163188694e-01), SC_(9.9999891153383798172240789163670400252102607241937044624392509946162354380574048805996987827696949115e-01) }},
+      {{ SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624623837401207074153602083095768745838878923085107541018685572146516933122678721831106187717101768e-03), SC_(9.9999807436884217484361451794698183961840294153310589324067653972421076181985911507570974867726950252e-01), SC_(9.9999472091686546413311133075262073217491130037676293611255909588368444716912889922906840983209874849e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277924645663409833083110060828686044805014495259993105616586613289956572234e-03), SC_(9.9998457794763527579127266624472645019677027774298372151487550728711986088537049236506526212835705964e-01), SC_(9.9999999999999999999999999995798928298689502715887260812799152582389840633279664671780871105720101403e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759277484447533840826218133224475305854228878966132690851808232289168878893707e-03), SC_(9.9998457794763527579127266624472669467449819309248067631481373290166014234298700244759596619742267511e-01), SC_(9.9999999999999999999999999993421060440085145669369368592371804798053328454692981046528999718155916368e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.5537254964347380102237759264978682825091933087379826856694482960528913555117776546458987084669391567e-03), SC_(9.9998457794763527579127266624473364014004306567022411400661584571632459810070533338616358062949945077e-01), SC_(9.9999999999999999999999999925867261478426914659318773215738878856874740852538131751715428482104642124e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759227809620095510166057308337410340825352816743148848391867911188095736415174e-03), SC_(9.9998457794763527579127266624475428313553640917506795477386175979427266717496386473639008661449658544e-01), SC_(9.9999999999999999999999999725086945383816170944216072821709475895003488544769844313746589712400623402e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237759201917245091336453154126690878309457705764059350226690718625246163562407508e-03), SC_(9.9998457794763527579127266624476866327163001392803634727108919288406400442243146273944120295598170843e-01), SC_(9.9999999999999999999999999585221184560078210526995689316466947228671099428294716648561636069088784500e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.5537254964347380102237758341285614510489637367621905905641013912338649221939741277261177159977337310e-03), SC_(9.9998457794763527579127266624524664182601981409598467423403558793373498976748774983740846464782666431e-01), SC_(9.9999999999999999999999994936250289431266907305183470014194191313955656869423887236105324469419734738e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237755737423116702369017144078972068410127750521857627613611356041438104537400504e-03), SC_(9.9998457794763527579127266624669277788273452742662904551466907189608390285410618486488612385995546718e-01), SC_(9.9999999999999999999999980870672710023204679073530024478593216968872292176136768162021421573145212016e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237753510039782720000573286356070776501503243657758282047226072286425730335354079e-03), SC_(9.9998457794763527579127266624792982452175974118353545034347936731665402798467840658370314113401145577e-01), SC_(9.9999999999999999999999968838765069131232991214009415564769820169864463816961159631415306547004890702e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237718039434234844321624939287503269851189604016568004601716115368449999840078346e-03), SC_(9.9998457794763527579127266626762952897215500749897709352667907502527463384216112311476754796002738358e-01), SC_(9.9999999999999999999999777233196594527190027464758804977310154509022099539163846527313343675766532174e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.5537254964347380102237653337246789889666516694368500378991089073198527965354242134254649198676413435e-03), SC_(9.9998457794763527579127266630356390196275138849418005486256695821720017252156880106722435722989908822e-01), SC_(9.9999999999999999999999427724097004785488698209317403926334314031428479037883815216667730819876016113e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102237460987410629326721321082957802284879608984699936588724571379119868371694473940e-03), SC_(9.9998457794763527579127266641039136839352897111212656923422262207896877372584170817936175519314507528e-01), SC_(9.9999999999999999999998388686304041342210909817121681790288540975679471110596189553641717360274428229e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102235388102526665568404409659275061038171588938241275458358238830096061373391636601e-03), SC_(9.9998457794763527579127266756163248601869820554325817136325289857973519300210310712879418536792560490e-01), SC_(9.9999999999999999999987191350356725486851076843741346870681991259323750829691166140152529006519093245e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102231283085939830662039902031568843613051085009808200049638741055558630201333875240e-03), SC_(9.9998457794763527579127266984148117412380222647102839049195227872028632849869808640975829574062599162e-01), SC_(9.9999999999999999999965016819514376029204947047435701979214717945104953335814544497198327007142384361e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.5537254964347380102215377663475339561608454294615156476150859241354828580612973115152927598288307222e-03), SC_(9.9998457794763527579127267867505243318333404984823654937480376254668326036849883378239022455573017780e-01), SC_(9.9999999999999999999879098706021101522843488607975143368761967480247872231121439780393565390910713709e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380102086070502251143361968288295835249437928844999740398304964923952830138239432490872e-03), SC_(9.9998457794763527579127275048980778034243219783733966752677919634984394999800828024474443519569840467e-01), SC_(9.9999999999999999999180605636858282755913669969780148807764860787559631309258004589379277307174365765e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.5537254964347380101230682966689791426075267208929885935361217962726166144766619780003886862361683710e-03), SC_(9.9998457794763527579127322555589083230760339750699794008832424815714944992924834313592343616203212373e-01), SC_(9.9999999999999999994559962360946147983085915547672257244297291824616628049279239454002393299116547589e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380098351193663529777113066822518572616498600727962539097026566998640975805403388654964e-03), SC_(9.9998457794763527579127482476986996112295768490008991914564918245677880817100135759022539035727726213e-01), SC_(9.9999999999999999979005500396550429532457380403996765854572913897630166698490702769384411866939872557e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380086066593388913872447465128553196066825532666460303209525660778096410358753496457864e-03), SC_(9.9998457794763527579128164740486485963308398454128365187019597053698897598604686996398193992800716910e-01), SC_(9.9999999999999999912646390289899729676806277336338481405792946928323628885468307454607522461346431815e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347380039582815386504495293404969060684848179656106788934850278866042661567399694242991320e-03), SC_(9.9998457794763527579130746361731009913964278583075330125538298309521651446659245883739390688810810180e-01), SC_(9.9999999999999999661549726688329133533909586540291357295380451684104834832041077954613275126634848068e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.5537254964347379850901619342841473017054288982641687949780084182067107694765699125839102689932150548e-03), SC_(9.9998457794763527579141225359030309918980727259508234319637056287418578944064209406772189903505266697e-01), SC_(9.9999999999999998642329240598279392293692719991321290335443031643952373029583686438237062599744209719e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347379754280328743121092593461882232034595171597243486489624894213502341249287904054876225e-03), SC_(9.9998457794763527579146591523038593223943754802192239740793250173218029117146405967711712726925537564e-01), SC_(9.9999999999999998120399123360174152705378635895906876409290512119347018035818522267204244194631778974e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347377008668434501849797842400645807040661740165505269589722637224156606362354153587183735e-03), SC_(9.9998457794763527579299077622490826122266910184603458216479425418385886933917192799806179890829668430e-01), SC_(9.9999999999999983289117850288149663395001153387597862050609377515338024534547255637283294269495473119e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.5537254964347363969313032758213099629937673479747176493665142238021127284018469490008434923128620191e-03), SC_(9.9998457794763527580023258796368187695115701028257919876106012563512759241160721683010678760558807089e-01), SC_(9.9999999999999912852961892327140814451369257402816245087717183021777027298556759749614281762345356855e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347314879884915702641877473999241874433089239538631256955239889467494484422373313463425377e-03), SC_(9.9998457794763527582749592927426837006055114787169620427235236906731352977726291707673776236436369492e-01), SC_(9.9999999999999647681064339962074095159793349405097761224425697410162680753085295873954897576479940421e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347125480743310008807122705554476799158605973080557907103137295140367177251530473532614541e-03), SC_(9.9998457794763527593268463567384586252576527097744554618096549806470086932755375206035340246957747847e-01), SC_(9.9999999999998624582370775810450142888165636379317950198841500432744483541640885661890897769882837189e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964347052582931791946635775024026760591352580399822498773184440760982179690226168248416954226e-03), SC_(9.9998457794763527597317070349831926064551592693583443358161085084226847463705025337560245697784290155e-01), SC_(9.9999999999998230802044764169320342246795292814085027756254139818807004535951739000864725046854378585e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.5537254964345033541072730892610094430409152592905053456192104751099761684556627411665472852265465705e-03), SC_(9.9998457794763527709450842193094133302123520391969520386944161833109519797893608513326002913824660177e-01), SC_(9.9999999999987324316034615414339491585870902184581716005260589836832709086745628103874657673801703216e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964333625442315625792182579419766179049313009731080300497295034544926159006704929506713162845e-03), SC_(9.9998457794763528343035102694445620716223416471825651649700646737927148289589108483366105191186054222e-01), SC_(9.9999999999925699902980287677202004888539735933802407644670910240320635524719853605590160165225332105e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964292228318406984140076942569184468898928569230219314981698130593717511634192761472297234976e-03), SC_(9.9998457794763530642153185117391336443166827678970480674592875112757164952400118861400101961030458739e-01), SC_(9.9999999999702080392199142371562274814143032220486476906560635650411253500604853950519418168006623715e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.5537254964232871239656062459477341319341895477286662904423703719137332143058912816539911821665150739e-03), SC_(9.9998457794763533938733241671396075850835508783923336335575699067360826362173335326348332752747805358e-01), SC_(9.9999999999381444568778970368263840524055180090854392548220673498508627088921404089506710815236761539e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963992366443417461949798354191253964148667972675916088741750142996050414711839727232896302001e-03), SC_(9.9998457794763547295915425629590554977738122306015762280573923956488837877005231348010508907944462152e-01), SC_(9.9999999998082282699611282056745986006058571743443530707820439430226965985587632768633640683449514618e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254963247857734330943235458167599650180670542535414587350880275473594428715907345000681601060818e-03), SC_(9.9998457794763588644523105196080080938987915265696457773213571656414418904026082670877475208199882960e-01), SC_(9.9999999994060586079700823704950468513291152353820180366728216336814846231885317798850011238474514234e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254955541503686362139267722863109937833811915979175499724142102025357032290329680398848566398691e-03), SC_(9.9998457794764016640873256725581869138879728883409450080336402131961808153710634842867772555715533078e-01), SC_(9.9999999952432304707904880691357305755107800515991597413244556301638800629532066011282862298059316248e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537254942782272607412634647283510929141250650150399598419252566216318776635011834925961653324965251e-03), SC_(9.9998457794764725264471073840573817750024466907544273016591224856790887522617929643346679891896072055e-01), SC_(9.9999999883509327889428413947562786616117783071277934206194263399214734963270919125207605840735706896e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254708541613364517621078222712842834167109781610907563512645226820793444184991921588871646226517e-03), SC_(9.9998457794777734548283832732383563700079869478495104372070461700623668764861877125499934181361441360e-01), SC_(9.9999998618185154929094056830342475409459909648462534593493359982648637681042214836161808970638649494e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537254214691941745202827650452332660990516871937401306137512414744690530845500134155526715740705369e-03), SC_(9.9998457794805162026150332734912781066831587949509486498394209782906276770099417370370649912201711319e-01), SC_(9.9999995950501723326502014448284283813659974006628561079385603066546909648996306418959488503768520926e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537251382263243299318588892345129087310035616393315157411535693000979302434480926033705363808394024e-03), SC_(9.9998457794962469760817516855002411215532550917559521569173690590004894865829917592804040225517511794e-01), SC_(9.9999980650252571090429882750221261796564181593861322747980066733118377030413887355307284494642597198e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537239224174767908198646875550575461611770436210365025572195285327139024705828500975438603233699440e-03), SC_(9.9998457795637706916432702898815058718652446435905992265462968726343926572140311773233364920039879763e-01), SC_(9.9999914974540081702466516093039745522360463756143634017126015687468875151256681056082870805800882912e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537186452411610368316744850490907686559870419864125239699201974991808498737666844087719619609026340e-03), SC_(9.9998457798568548758292782259837382457259529409239790897625208948830965062172453663191469089859973206e-01), SC_(9.9999629911444737711550040042616889438982286552020161256422052047005880101103938767400036503450328154e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537093588060469212128397758741108481247590432805890985135415338491592730258017285815457903019944376e-03), SC_(9.9998457803726048769413539529167115551812956069869656198321409457377731122031386553918459182742160224e-01), SC_(9.9999128276026189256286874155943874218513475608466529102358023265822413028953116800268626933409363941e-01) }},
+      {{ SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5536472288137223971024342089743453282116861258363403122396560409908747967657227402367855282219546293e-03), SC_(9.9998457838231579883203954217448265517990158878865251928646060037032208535948644957372724530619404940e-01), SC_(9.9995772141604153494012210243229024015996026686657858761682386056455248943232833281153738340373195916e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849332128238728105945027150538680085371439664372657822634626392993371599392181e-03), SC_(9.9996223238179432206582851700418320549666457586509452370885940272537783669308934052381014776965366380e-01), SC_(9.9999999999999999999999999989711959499286993278419381669168833460933147205190803845109672625329271976e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849330441285009375596017709085290237885838112313967826301685993782454705393980e-03), SC_(9.9996223238179432206582851700418467168670920800392478977228529980066889040721418288500532120211905823e-01), SC_(9.9999999999999999999999999983888778517388000296324766882455960080496403171516027244459684961852727305e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(8.6910189286625615131318849282515942160585668118397764066435048205405211607624879290359016330564342755e-03), SC_(9.9996223238179432206582851700422632526605183713554949154428835824046605006316597555975943068341532748e-01), SC_(9.9999999999999999999999999818455701172441818598269041423736247316895053404032700556660441952126402226e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849140074426893855902944102517094756568889773911255990722224213776871779575481e-03), SC_(9.9996223238179432206582851700435012613225673805683149585231029346198459372928684467816671724221839530e-01), SC_(9.9999999999999999999999999326763064009654758241129036172060229927529811636890019702119562500474858263e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318849040848111818829478939862395969502932023578137365387752625464987662932298177e-03), SC_(9.9996223238179432206582851700443636716762908465484153080036032588230765256495311772422026457237969056e-01), SC_(9.9999999999999999999999998984244603406188929898624368761470292036644296838334171279067706520789226734e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(8.6910189286625615131318845742683871350998231704142395039633347522734180865272087666989081473865410296e-03), SC_(9.9996223238179432206582851700730291621473345370599992861644902434304604942485419019276230330485126325e-01), SC_(9.9999999999999999999999987599339927582321357366194967756715617631118777222914048280260493063905096330e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318835764005570194548132114859235708110062997682672478338827936714821045552322372e-03), SC_(9.9996223238179432206582851701597573196616603003123138644733168873891953305888203999410832405747328841e-01), SC_(9.9999999999999999999999953154026423951694964896082960273143436420047042780804143873953807775296895400e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318827228093339085163416644837865247995446667856775400111646582252095514535238598e-03), SC_(9.9996223238179432206582851702339458963614742614642530908485340602416201542354834078908274494424042976e-01), SC_(9.9999999999999999999999923688984665268777301309704320217896475734946874093739310061942464032936646090e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318691295507725438334759516834294777388127053793711671946128562755907503419954811e-03), SC_(9.9996223238179432206582851714153831910244018225076380785938761340783361680724448504975364622225327167e-01), SC_(9.9999999999999999999999454464465594587785161083774790412826307782562959352837357039243175648852918347e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(8.6910189286625615131318443339897766074082193640679399860469424053679643662371275019083375654867686887e-03), SC_(9.9996223238179432206582851735704514824457452604986400314705677212519711580427885862514535137583505733e-01), SC_(9.9999999999999999999998598548635634979389407165889631216353141877236154417796922768065026100466956188e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131317706205299475220440611214471766169076711595033083387576386574254252860168722029e-03), SC_(9.9996223238179432206582851799771441946879447862317222636807155423274956917482126904504401504330847308e-01), SC_(9.9999999999999999999996054040077867496192835446042161060543203440703697860873332445527832699242661002e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131309762371310615867479211255498002605844592040800415010626837342358696830415937399e-03), SC_(9.9996223238179432206582852490197633332971481960345888955079801020320000927573341215616768639650920524e-01), SC_(9.9999999999999999999968632788093489394344244379388261094750687947650479338043207239877573254890300951e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131294030880121884387298357710755086746208786488844968025122592637579227998518708235e-03), SC_(9.9996223238179432206582853857476149159473994952656810255904206154553991489209596981080441123719817850e-01), SC_(9.9999999999999999999914329389434705144483796756765541854764822141651352980427843314674631022024581269e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(8.6910189286625615131233077164574021593452076357720085643458124584699570987753363797820471721727787831e-03), SC_(9.9996223238179432206582859155175186621979639039618712990534850417887805227421660027752397420620009916e-01), SC_(9.9999999999999999999703923784815310331947206443554026009775790065863043418232145248045611644903452940e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615130737538492705523802760080837595003197356272576015239760079178322308313300253024583e-03), SC_(9.9996223238179432206582902224161570590437681856766035410835108364474809639393939563708802265259806887e-01), SC_(9.9999999999999999997993378120295291458214587466587187187013214874569039924018965870313768738004056284e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(8.6910189286625615127459470988230582268580554671474040205657989392795429209422189694493592037998815815e-03), SC_(9.9996223238179432206583187132389184008227036614519238222464812499748644725916735466029626210763530668e-01), SC_(9.9999999999999999986677845193994059434696078473628247784660489838948747289809241523221846935329305796e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615116424519084263984386264757436929158573634457789417101931248201212361764081869444787e-03), SC_(9.9996223238179432206584146218370319716927466793451952799753389154041162282439069715905444932510802598e-01), SC_(9.9999999999999999948586389957325664383957586182394235238887395074939552676984361802939964757447555121e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625615069346735867262657245452110527338409601470812675312430820224744582208048996472590313e-03), SC_(9.9996223238179432206588237911954425127969427654084606847267739827525154593418435129094488452427291127e-01), SC_(9.9999999999999999786078996390219748787256385140451378600609409173707601812243251218072922324488358521e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614891208809114650790319689725445811315119541784934518457653057752144159063131865384539e-03), SC_(9.9996223238179432206603720497628006230884389418080702813186363585859782201423512531413766603188239811e-01), SC_(9.9999999999999999171166224508457710432062821503285117745586451598898248300422756428655402045232807469e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(8.6910189286625614168133393887448690020371234518380491332032523099829734345735990469389124366232661272e-03), SC_(9.9996223238179432206666565492339674186727545624219523895879691131337014119120965956481824907858647484e-01), SC_(9.9999999999999996675188439416178211671116673627117170787599699243512545593252181222459031716920044524e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625613797855479155481864236197979334807728730121523833753112002878397037963450463688838435e-03), SC_(9.9996223238179432206698747631440429041881307483156495634329758522042581364249872331269273789839732636e-01), SC_(9.9999999999999995397029301353266691055100154555910694799610720091728690571868073635090394290851556741e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625603275956624847635586286581566434549006067542331208891545934478429201411875983295597244e-03), SC_(9.9996223238179432207613242390811976126058637255031779800433402568673955975611477415679466200683724505e-01), SC_(9.9999999999999959076577458735705497458534051721248125220862613660992374088102706786502446579633313709e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.6910189286625553305755464849744957645764927583387379485070143677656993064307336468186661915050257654e-03), SC_(9.9996223238179432211956326060244012268745939676207038364961106396539558050207157032757980572873963213e-01), SC_(9.9999999999999786584871358125588561160074686817588425266823007129047824082550775366412804535178975203e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286625365182299798436724310535303914152218303155373222473361554386348316490919157125424061459e-03), SC_(9.9996223238179432228306788719497261588259101665236379622038146388123338388174878378971157903976150305e-01), SC_(9.9999999999999137203138402071510693297107715691410087312466821018823209790379031158868317457902383286e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624639355530455080506225392715290641923190432485049483753484066549378508209347813431744602e-03), SC_(9.9996223238179432291390913169554925022946963720035073613868370359535506673493601408894964670258340535e-01), SC_(9.9999999999996631727977782676417868378185586082993079853697168602316638021811687365708385208506740258e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286624359992157539111544091700130612247636683726100356957871526528944027075392472442538189545e-03), SC_(9.9996223238179432315671353803843397041401094686049131690160953714687199742980083717387181391453713568e-01), SC_(9.9999999999995667395961947776436292734456558443969391993788615328418216864771510280532715647152623566e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.6910189286616622498643538909823801626589405977825669384369961740402239042927209244119768810875088751e-03), SC_(9.9996223238179432988163778146728056407350384739500334415312865515105007899294394951655719721501743719e-01), SC_(9.9999999999968958408881850040565443909175319044793846510590104834642827986976299666276509890707610147e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286572903697201148410982181151791067771486718458381388402348904709741151833227966515327436009e-03), SC_(9.9996223238179436787916594501582402556148120655383544583147154434223650485272404801979129589436150375e-01), SC_(9.9999999999818045855511792719061853153241340743712745370565789556178053837056135760973698091036324750e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286414259151867070931864360818131283833511842139233092332652094854377014966107024457447899799e-03), SC_(9.9996223238179450576264811827125528344597324310907511325131541007026893299703323359833044148730577904e-01), SC_(9.9999999999270422118705223908980806355589563045559935634630971320605888074847408673210925813705833707e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.6910189286186787388573248345808333265713449085739742325322988905156149682638956316586842703378445293e-03), SC_(9.9996223238179470346625496415912383808065512708550272469968023095760567556596952759789432346759805694e-01), SC_(9.9999999998485214302259272521630080698800635647001556555488693042991920048462152278276234566438693241e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189285265110459180254769936332708386129470427532527119106639577961138590493924204779601533275605e-03), SC_(9.9996223238179550452767308427477899581411224539953637133715896853578315830785957154907142060069819480e-01), SC_(9.9999999995303685664524298788123065470534205945266437644063528136842577466298979746097877248933975772e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189282411959455026674986815067600418060066180315311048115107833922911963228376385172382952965224e-03), SC_(9.9996223238179798430026645242805445366249278345036069899309049270424994334753104042939288114462641787e-01), SC_(9.9999999985454918338432807536748583562055706874741584694714433083224501827199232403011563972387052484e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189252879206485825216315817715969152686478412879254388741498626383224457340513564200111691307981e-03), SC_(9.9996223238182365224118492394773475840361233450169855894306387011810475431376254551224620004884741565e-01), SC_(9.9999999883511063264694559387963723173897282543175692986022475106586730112502951593777433019446651828e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.6910189203982514596805592910711077688968761076536563115986065578430828470304693266885291252302690114e-03), SC_(9.9996223238186615005367326819351842888684927287838491995804623023661637892636107334822020511835284775e-01), SC_(9.9999999714724994596526287605585017988521115368615934701353384249003975411653488968977910396109025319e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910188306311389285804505579486882984258534953491448697472090282999013679606445475797463864643583679e-03), SC_(9.9996223238264634718926869290220575115269386801405938550293013550274467935637717648042744624008059440e-01), SC_(9.9999996616061792349840092442398390233963722003813970601617204160065453274313296267130979662117600534e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6910186413751022677491712940356999687931157794000735835339309127798808408198361984311689090019262670e-03), SC_(9.9996223238429123707336004944497632756961387556116102131143743282295961702594404977114461867222489422e-01), SC_(9.9999990083149055128108477427499768036470209141146863344906580747823125553790925146919416010799027368e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910175559147963365478381441657872849358450446468701385293448462958949194161818107452328429925864311e-03), SC_(9.9996223239372534854142078196248459702818203071730855035799586600902916656123321007658554627089518221e-01), SC_(9.9999952614239870280465343867739413354043788673937040457009250746521614982644945644706659821813324432e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6910128966197908661160257711343981644859485519304106351417945409047254780834142121923298361247754882e-03), SC_(9.9996223243422088179617136124628118099768210729140985584059017502943452647527211256230105620309655879e-01), SC_(9.9999791780465120891365104939308345132868078401502702705775979579247784644821682943289518384809928926e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909926731209996366392322834006361836311329624733696453059914511288299939074309534213608308411566575e-03), SC_(9.9996223260999000446702483326848698279204899286047542184398304790540882008437315753205675338882327550e-01), SC_(9.9999093687774547943702055510865612279624570283833789429033263808087317080475760779047317126334088093e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6909570851504547898253217502559022792923156049766357449641093472270183171786584257972102089843860004e-03), SC_(9.9996223291929584409815335868368294079459193551204785031998588050949243462706684850731617703751206846e-01), SC_(9.9997865232181650440608750816621679636389306786120835780656069052627334323849703122094430126876967918e-01) }},
+      {{ SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6907189886200367752688979790497355412545807211450345874557141668364473911075614840477003375635549736e-03), SC_(9.9996223498863237776423337493248307203162603688300722808997953553827897151001214194398019764856998953e-01), SC_(9.9989646467031748905006320310363555009585697531863464632472299438741313369848639696844867267750716337e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731858288905196315747638296340454600397352610939452818097282002983157449782830e-02), SC_(9.9955203033392432890623267156670467825011285955746521911431757142184169444090939509041660563764011944e-01), SC_(9.9999999999999999999999999877996415620448635739865936966350408746581405472516664982778525986437265371e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731851400926952705412801801256631953868438245379346804948012101825697820645133e-02), SC_(9.9955203033392432890623267156691092020629310582961626040246253055870362524039788016707321039328022795e-01), SC_(9.9999999999999999999999999808940607351296186314756022740378346424324326281040378958331272751082384612e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.9928893319493426255247731655717598361758234641589629913875509445575864512969985871213622288960030859e-02), SC_(9.9955203033392432890623267157277013042053808429026708289949007618886513471102614421956372876237387916e-01), SC_(9.9999999999999999999999997847106533153766756606943673170004428638186668485258080894587831595414391414e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247731074116545973341594802576974525215828474641978523759578123729831398262585756e-02), SC_(9.9955203033392432890623267159018460742942666755486039569630192193819729762973538865004324770895478301e-01), SC_(9.9999999999999999999999992016232894705631572137795688414168037129708839982258282969665322630078928534e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247730668966901474021930335653108844605926761072952899566463672243880895966009783e-02), SC_(9.9955203033392432890623267160231572228955050772079793889087816123836957894288463132955225202348944946e-01), SC_(9.9999999999999999999999987954382641793732911429698115515198120341718694122830398475869328220599096997e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.9928893319493426255247717202276452316932325581899785545497317581385904763060884449412193563668627770e-02), SC_(9.9955203033392432890623267200553949612833438654894897139930129152683032018431323620733937412313269537e-01), SC_(9.9999999999999999999999852943329937076803559846567509142507541207489652924442440835430548326589099129e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247676458468086262538334531544187108030524190824774578186662708274042389647573142e-02), SC_(9.9955203033392432890623267322550309683269211452104751144314481017741731868417518777044222251195388607e-01), SC_(9.9999999999999999999999444464017260474230975464379353078796984202500767259040878239958569572944606288e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247641605598630247008461060837594958882589435101876935170123279235987054295644218e-02), SC_(9.9955203033392432890623267426907839873953181640061750416360751104180224982952519513088724621033184104e-01), SC_(9.9999999999999999999999095044639663415052685182723173837872786422692085884380524025169253338977320792e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255247086581070151074506645794063325148339898697242797979673456836778926243072411104e-02), SC_(9.9955203033392432890623269088779298131699072128020084616095241507562253727082051066132874198404715350e-01), SC_(9.9999999999999999999993530615417069786918941333027540439961281630455497153968266438140283692532875946e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.9928893319493426255246074156824116241684265890004833560304349728755117353269444216226898977874477105e-02), SC_(9.9955203033392432890623272120211012949224778468140223939600179240050437192913437443719341760262596896e-01), SC_(9.9999999999999999999983380499933462027024640067389900073182216358559810289893705127953151139627149388e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255243064372371071958047477749070687243860677592943261738448549507200212914003005887e-02), SC_(9.9955203033392432890623281132199891581086797285990242858535738904821060931997392041243270991819361235e-01), SC_(9.9999999999999999999953205738810528959681933756856065695203454463800502730852725179336998638758045357e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255210629009694200706027766468021901267011554011238823035393988391906047631624909515e-02), SC_(9.9955203033392432890623378251157171959438247309118399252350774260334032449596663026964605946938832511e-01), SC_(9.9999999999999999999628023209636274959807731533932147019382525489471364383404772497292994508002995937e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426255146395967705897870580506425025761684719391438657385047943132394052838562672953056e-02), SC_(9.9955203033392432890623570579700650804224268743294462028433293237764615499007160110566038793966591323e-01), SC_(9.9999999999999999998984051281269134074506922309220976779650109422628308607216041183469403976814682321e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.9928893319493426254897516664202016460368173855534260393521885235552536311709240273701194314451986955e-02), SC_(9.9955203033392432890624315781740959709634550932948354885580475436083520881098479076922272247015580279e-01), SC_(9.9999999999999999996488898007394114213735784420078816591377588207232238242897498049367039894201724688e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426252874189318110570025930175174875834671392258288824030135008217770995154195763551528e-02), SC_(9.9955203033392432890630374090508673831318822355196077580860293644667961480496432176193390018137082383e-01), SC_(9.9999999999999999976203917373630031015078377837713466942378279033462838688190069739540812525716850149e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.9928893319493426239489555583817471163830177095650457263367924167007051477342709916004277401651275835e-02), SC_(9.9955203033392432890670450771161338334474734100674777504794023225486147804579870699475340706919114900e-01), SC_(9.9999999999999999842015528819181114662849173680705190910437045874830265778653825604720745759442800535e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426194432890549156883962087571950993458842780612890671631275676828272958860523880151162e-02), SC_(9.9955203033392432890805360818885818351790010628996395211505529692215376086937551149139530290265507936e-01), SC_(9.9999999999999999390297432182149196597693940097175959361343436504111665684565786687507723063353876798e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493426002210221393677857816016062981896969986642150610794217071898587097541637274517362521e-02), SC_(9.9955203033392432891380919827737081424281108539236325246436992489841727658961362513017179278364870417e-01), SC_(9.9999999999999997463158391274280885189723263543693342692564788731612812195606464372636977460876345112e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493425274857627063273883710976884733769519928236883999876175624700338836580413381672191117e-02), SC_(9.9955203033392432893558781263734468174863373481316336901076461802285535144096955154245756906370852401e-01), SC_(9.9999999999999990171044577653402662086561484530600067793084852167875567968856742382356142244563447126e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.9928893319493422322478036991906347423289704416881206752457506421650446369307515908923863543737554469e-02), SC_(9.9955203033392432902398886741823129756954639772771639936267739923803118789533716963685027450129039338e-01), SC_(9.9999999999999960571799095300649558414135197671484083085875351249636324569432418256561497218683802667e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493420810601218769088792055000915890155144771980052383817993413442295356018664569763381999e-02), SC_(9.9955203033392432906925794659732056171004790789206331632926551899706506803490537722005736402428924569e-01), SC_(9.9999999999999945414394121987634937279635969496138069457560427392351623755238033145455702298891140868e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493377848776252706924813272104343838970284436640740334152512829879920219487458256057343573e-02), SC_(9.9955203033392433035563408030440767420134149250828121525577099766693641872227700488341876073203182539e-01), SC_(9.9999999999999514698232888260348569000312947417841767122390969117671490904792128202435480649589773701e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9928893319493173816113947100396169349666623792714688473692512820028134588800567189780910753318263097e-02), SC_(9.9955203033392433646484260424355806409963772152059817884065607876624800704695506156225874149905227149e-01), SC_(9.9999999999997469157450019065762266491499742313013660433979105969700483469920728143158430886721980774e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319492405691739605472925545070308291627541601424959136306159897603060941493948269704939494002e-02), SC_(9.9955203033392435946425810049606272603198350789240019237237263941187840395013251099126389877919508069e-01), SC_(9.9999999999989768283892440154779543352702088120475495484520987803722565462362792132301485197109363561e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319489442078132215259439864073220418980662066128808852221423621120875513308123183990613895309e-02), SC_(9.9955203033392444820168527188779673840940773710513169593049660055151696904619596325760656715084119277e-01), SC_(9.9999999999960056411145799021031659330176000860491309129472490216726603948074556894330265440198641267e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319488301413267885205036702633337966159911666362408385135126404116959624613027880348923932194e-02), SC_(9.9955203033392448235582232708295602186899985554861190692535759820234762543266688997212425445757922636e-01), SC_(9.9999999999948620612224163176351655291162500486164573885085682627228114480130223294695253842940059144e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9928893319456708556633619660197891096304672046134237268602280658288004031761612391067712226586895448e-02), SC_(9.9955203033392542831882092000464874338370577012222645338498014443565238638447730428880788140263240572e-01), SC_(9.9999999999631884674152075304392631626757970092124143372783840091678836679275554788351456670400127300e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893319278200901190734544054236049018212805391910237080068829566474537216511063822155093400902902e-02), SC_(9.9955203033393077324976429039546475024854008232932364713134547876989098440046229476264554469401910325e-01), SC_(9.9999999997842246264615254944421182153261571784484715493817643115748041513999484865441496954275767219e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893318630441472710257684895808829877336550585352215160944948745592337714322730617489396361844454e-02), SC_(9.9955203033395016866115159166531171950061839146491334035581358664254450201698565172906207314887456417e-01), SC_(9.9999999991348098153904207338577310518714231490203039345087019637926134537450869117118310893487004657e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9928893317701654547989725899123657249326365114763656328690312674210014818134123781232668668482665528e-02), SC_(9.9955203033397797868398350044297446940094575362625188052694016706354179470520643444796257179814710393e-01), SC_(9.9999999982036493278445218952873159715067111860267542703755418980787104518628176474330284497444235282e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893313938367762832802196521223139996341142688443540103796030109357639233974931897402186601075726e-02), SC_(9.9955203033409066017058120896694785726355094823183859926336927200831239196737675168908474261072910954e-01), SC_(9.9999999944307452695900984134811133277012656853345044392327099641979379946597934784739018233271442362e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893302288704929735991050166908873215429922444380448896304428089570114985146029421173973144477603e-02), SC_(9.9955203033443947794637088200105156402014250600567650413745952439080930128340050194819604649307068154e-01), SC_(9.9999999827513111246526453850235072104966849540419896871086753799245357396231787466708609290525619018e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928893181703915093266226036212949915928865784268926859825767362649090147971582789467985293876976918e-02), SC_(9.9955203033805006468132076186650868209306390687245490563621726135554419151164124810004455558943695637e-01), SC_(9.9999998618583607699995562541284071855894183775540316895772854576720101990885981250478493415267284164e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9928892982054485052386426662488491901973910690181407978176174216690158250981871979766128677088907246e-02), SC_(9.9955203034402802907354243890063976250509551280117037552506262005868998330758337466060101471700562948e-01), SC_(9.9999996616987169601941569531949031848963939953929882317547983007702815075368482670917146042259644801e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928889316785624043364632203105810771971898788541546730880945494729527303520886222734117327210276156e-02), SC_(9.9955203045377462498683348959335789301880060727806002672812749760676444568350625820260041086960621104e-01), SC_(9.9999959870631792400114498613316200707570432178574663870494430063087760754618921405686655752317608886e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9928881589298730722855360318305730331845330028604951736626899063087234886963715215775799725608354990e-02), SC_(9.9955203068515334565064168535269071463668515860787680194308949107676389719393597331813390980318374887e-01), SC_(9.9999882398291105864492372802479487573670567283564794839842343498249921144431559941164490735081886201e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928837269041179038269118264389453566192997515582603133819187831090463651083117512389321825738789696e-02), SC_(9.9955203201220258023547272155010615914746868359649021081926230913632308077152144878030444302163095286e-01), SC_(9.9999438063290096123056008534702571332494238559018107620820080126088388693972971610737520221753747151e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9928647026514757750260096350528905822148444043658540695930217727741067034628713739322705458846031724e-02), SC_(9.9955203770847382998598486307857571893875732756503542276613183052919919705359995577624749448910795686e-01), SC_(9.9997530780138697531345378649773901808159672082367352339942210160865768974789387898550172504062003625e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9927821293503493906981635537409489284232776059121163668324989798862228548270192967809097523519792495e-02), SC_(9.9955206243227977187142475417047446690813294912847999227878665452024480269387544994545098067757375899e-01), SC_(9.9989252421020861691844877517069965168475711644767914803800769497974529495609692479625458945557620076e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9926368253704020448544727770280339353076125932355996010290857353846237006191819415614157271680554530e-02), SC_(9.9955210593702602442099361613099970218601289464661311688781431112431563351221766936992077017624655316e-01), SC_(9.9974685240486099968392521473326258959379322660955821867063416895641450127968071718129444640368985100e-01) }},
+      {{ SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9916647881498095894704323639021926156094895317811812491107959631272131859755054100439359561717934022e-02), SC_(9.9955239691550660374421268887408231509665209686732570675003787443882925292679338025418330398115990457e-01), SC_(9.9877242742188721598830505718937302026641387834722334458442185199760923808019116845880905504320009844e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098920542574601424633729567878776500653124724415215896568827574287718584502278e-02), SC_(9.9868738498425882265366942993762580591034814900633753606941987849403600003458742025840898126644217610e-01), SC_(9.9999999999999999999999999642666681086499392624413833595338859051030686157715872350759604626584049295e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793098886028778925270101800643261573675947614676279691394336011749301584788635451e-02), SC_(9.9868738498425882265366942993939593231071895391793162368583514361775096787871023979604119224966912394e-01), SC_(9.9999999999999999999999999440410810617119468250139759130203208502496290682711839814282926368824943785e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(5.1220182284943163616793097905512554664119223025915408432850295402582612675117267452825987859074172766e-02), SC_(9.9868738498425882265366942998968416113498907763359515528637070987679789744673794563360244150525730375e-01), SC_(9.9999999999999999999999993694442899463722227096309815206459910608316421877058811262864837430090998114e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793094991267013050901608089656507802960573072547936533843543899428323855904355662e-02), SC_(9.9868738498425882265366943013914853818513542477319695864172183971070345846327816044372323141981144771e-01), SC_(9.9999999999999999999999976616539492052595766697548099051064843733822871209090568611945945788543060331e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793092961171743588081542075278911767157319131097521992871040540085926192897466022e-02), SC_(9.9868738498425882265366943024326705547202936364514978761008675469727165450847978950234635695784336381e-01), SC_(9.9999999999999999999999964719885478288054864693004262460237060223947411175222561501698976755672193402e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(5.1220182284943163616793025483228846862042703491860617255139100316150388688543912402136658796010267805e-02), SC_(9.9868738498425882265366943370404225635010004538360240138549908486521957898654412531039907324418771359e-01), SC_(9.9999999999999999999999569289310234729316784616266351067604465017459210143262000828499348748340452950e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792821327026942640472458473419106488144463792104740707951755331908132512928681891e-02), SC_(9.9868738498425882265366944417470408042101287018052354533857373965792109340906397947751344618512457331e-01), SC_(9.9999999999999999999998372904226562544999878819315968972302928108111914720059841585668613684699736995e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616792646688726328307462052911013287560336761842576572740789679540254409466866851236e-02), SC_(9.9868738498425882265366945313146645260200167103412352194196439350856874566677575263675458920725752370e-01), SC_(9.9999999999999999999997349498344477870027154674650906796132518038689904695914956510509046527563732202e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616789865610956671539526995951660510801257735954991778462047993448559913649046153729e-02), SC_(9.9868738498425882265366959576600099482821054584778915256767663334251681858544658108677577375831841106e-01), SC_(9.9999999999999999999981051977479985029365602687269077105438632245655427556320415150967947332036876269e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(5.1220182284943163616784792626935903806360216082211923397094081062810837257328542671334139954654671564e-02), SC_(9.9868738498425882265366985594668433891865248477128496460705236818177300846950065328517225994017957362e-01), SC_(9.9999999999999999999951323552109879445366885018832863123772050090929262735581697315016556664541786777e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616769711411234039351719906149244999365715503719180962306385807870032314003156450706e-02), SC_(9.9868738498425882265367062942458036763425703658687097021936016623492069307625339017373611765173466052e-01), SC_(9.9999999999999999999862945431136517670416811014747536781172682372937909000630589634413001906836343358e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616607186583117751043936004776684428799858159240483471716437133085604189638114346736e-02), SC_(9.9868738498425882265367896491719508265185625695196458781593800460250266873878411046272653997823586972e-01), SC_(9.9999999999999999998910526262523975721945185660846712744650643095856758845974569645974853090882427922e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163616285332185726371253901968415486669557419351231952137809434617258013346937404035930e-02), SC_(9.9868738498425882265369547202557700824272946545975563019010971408792301014291067775644064738748244002e-01), SC_(9.9999999999999999997024412607578556155180813715117758491794451051969023059655843488396312666575227028e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(5.1220182284943163615038265321494482402813851037106900585699220382826330527539629441895707430630806839e-02), SC_(9.9868738498425882265375943097115683711359905630236145817579023854960450532620381434021631411120998523e-01), SC_(9.9999999999999999989716419116355472940392459451501322621948022851864325537775205269293528937558617403e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163604899919330962815971558897904549517726330318903772185379147183663322056110864080090e-02), SC_(9.9868738498425882265427940142188105404036661262920981989898127885363883728365088423866097607213469084e-01), SC_(9.9999999999999999930304234705371045133325260182194106715075421206726619138172309492781935770808811898e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(5.1220182284943163537833140434834405247752471919515284286717386820807302907671939344192875550010090881e-02), SC_(9.9868738498425882265771908904783201283291846445918835907810823517985088765928291519144825152403589127e-01), SC_(9.9999999999999999537283140401748482414235841054039782083722249432160865032920225878782283487491106013e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943163312066380457364142900414878934044351776839207480601170128350721446300135112921700443e-02), SC_(9.9868738498425882266929810243459798747702872898191536689636741667921482937690656122871916730541702317e-01), SC_(9.9999999999999998214257038296062388869811858200096930943100542188606308533212371989017383057078842832e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943162348890584466483086594139417864955606249629717656260956265950846142336252123681985203e-02), SC_(9.9868738498425882271869698399138840620157151897462205459236401409230684899638425883137125565824753173e-01), SC_(9.9999999999999992569906562878323266257837628700203729220574121275946989655741154771144943169688793652e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943158704323494184506546544658596749596307701905179444119378296230140135397799285128441916e-02), SC_(9.9868738498425882290561772968288433686788766538233007291438630865831095770081765516858200027851018486e-01), SC_(9.9999999999999971212212490466562137983191157784894900658242428533508558243486980889290927858084259179e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(5.1220182284943143910748031791308878259830912760398956851741337885955750368061427580048808449022363320e-02), SC_(9.9868738498425882366434327605772413160041433821585005520395687604849807276622572953698252325623991562e-01), SC_(9.9999999999999884519705222480997352166131344006951878141003715591172628371454875037934803727548611850e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284943136335142281284979019453824187335798013168035739187200463202410111137115550509797249450e-02), SC_(9.9868738498425882405287717895258614991374456471460625139453280779725155509516746336260213198829622105e-01), SC_(9.9999999999999840125551945966788205039837470385892355818841486054944115319723665969452187346222517855e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284942921065059201553077440076147968317870681487235604953617488148417410226923149465658581843e-02), SC_(9.9868738498425883509354221750465613661922768987705596691320032690093529342429350088694250270225247324e-01), SC_(9.9999999999998578611505567455678836672172267811949314733451575112534883712610565493707709188615621530e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.1220182284941898712582317644549878066459378079372259114218786964253696147522269051587839585925123473e-02), SC_(9.9868738498425888752744797499205601475527286840254349549862740150193054699820579011047501534506525447e-01), SC_(9.9999999999992587477059536597362358622041744656336594824144770266010416207660113873301403110235296076e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284938049849131784352232427320179118130204784476852093767264060901247547991718256035178369751e-02), SC_(9.9868738498425908492604386219807712735555312249075984008853895059090047438383776237774131940525229898e-01), SC_(9.9999999999970032576555121635757918128722250725944357908788990721303091648802316394157983707156114977e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284923199983047579900291301754431612354934975954303737526815609290658495543991985328331960966e-02), SC_(9.9868738498425984653859567364322259478161540757973413359661489054582592692660914712918917120770539080e-01), SC_(9.9999999999883010198043178140238088169716774283162101172694349637200428116627085027936810325683865220e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284917484419979567936086130868440515659212002802692327668440767320335742410863121249614634806e-02), SC_(9.9868738498426013967555385114673408744436307164957726314339738958277749210751931602840480218932312703e-01), SC_(9.9999999999849516165848339784539203251808270122125458687865145915762832098272699805423884178870396575e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.1220182284759181161732242098694411856967719028965863671178331268287920667516233524297913634688358304e-02), SC_(9.9868738498426825865439109722368638775026947094620450465387398589391084457156541224504821911417907486e-01), SC_(9.9999999998921836011647085476102043530329668872431940586942396440649772848081617104696806362277808755e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182283864727589340284529910514846775404056252428097144615349519703073962285094082338763544430782e-02), SC_(9.9868738498431413294469615671486896983493932750238216738297672414801228560621209824046700396011271225e-01), SC_(9.9999999993680207777674669378916934524342032755746392040169065635871380806709312580560065949487744625e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182280618980322040988112094550465206515222130185736059348106549178667713122183539287400911116072e-02), SC_(9.9868738498448059921749858692630198221006913033858807697179830941475989955434198680633532655631275548e-01), SC_(9.9999999974659655966536667181615544433605642340174099478668412810443569406153761335944616334683983005e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1220182275965080293452455277721244536693487593294550314118975737360052819238696107044774297150950665e-02), SC_(9.9868738498471928612929223988690235303349408205639118987956076603088775749104896262915324001697385029e-01), SC_(9.9999999947387123842204384900213708958264240796407301217448278586822420670668679764861099536325772535e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182257108268241838336594002859938907775162928663517097680473844182083631909501722983430060808748e-02), SC_(9.9868738498568640493420616310685210736043457497845148416867827755970243963686585546365388985161452755e-01), SC_(9.9999999836883458264170875674096471041634058175038072186708199294270859383249739319457109913488954426e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220182198734959221157684459363867619055254851231485939363305788840246199636636698863668925850895163e-02), SC_(9.9868738498868022619422379557089152444909410639616007386273380502493990082280081716627017601126745018e-01), SC_(9.9999999494807364007315404206627316783547236156022454304738961582977527009579123592757127376877962867e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220181594517199162111924809116656584473233325206510714779209652371916513266950607715103443700887247e-02), SC_(9.9868738501966904615940932620354170093160986814812700382249113345939700022071171693465994844079132530e-01), SC_(9.9999995954003281244459679426770051684411410629043192506784553101608142627485055693901672031233020607e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1220180594127922548796762326280800878028888504224171789906421467376408188887764028430271431856485070e-02), SC_(9.9868738507097651302065034512663928613367289363132232592476683982260182334497878567488179360596235473e-01), SC_(9.9999990091576443015001729874323532057825508337798517603693954408090465512151467597826217329671378083e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220162228458700420721442889738773591692395875963623098743503203589825511931760611277447282076453056e-02), SC_(9.9868738601290562843652579488640955586200752818649762285648406555386486095370022792480350847435028078e-01), SC_(9.9999882466088551809391022065862138161177971886108584036408556925312179997525010188176904548011935964e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.1220123508123970200825872919878400335466813760955963582427656761619728891346929874566061119219882088e-02), SC_(9.9868738799877338104320751394539888592190700102182842773115520925200396017775473460705232787654442816e-01), SC_(9.9999655559356554021240407140950008886019950453085539309374934226174191119837638228952791983003849658e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1219901431591527872361358929969096650680075027414463353164713280818907441647195066893217361627107973e-02), SC_(9.9868739938848635107424887475554260611754439933031261408945556221028855619240998549167557487303094564e-01), SC_(9.9998354160257927227636274903813901700712942802222032889019275258824256709645420782660040629460285925e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1218948183285674182749082935046423712265700194380943925696650889314129123268961188008606992991124532e-02), SC_(9.9868744827748681240018203124125260342920879848177396847508655111089111650153677008837793412684130134e-01), SC_(9.9992768019493903528483793917364313081411321472807333950340787276242601285744005565332324113025568665e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1214810763209344116637693123912562590043568077900434368143128736134922208880499186647766807823307230e-02), SC_(9.9868766046171245177196676003156582582195076219117359204104679021239714065695407527887460378597344234e-01), SC_(9.9968522762944795917197407923921054571801360692218589154030052050945391772938973164546030760803996615e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1207530476407959527026716792074219414362468463785026712205537168751433251170894668179838339685798697e-02), SC_(9.9868803378357735783522899566244881474723841124284334406748814826618983948057826596988673283714046901e-01), SC_(9.9925862236102063916068016531174810578663167094242063803561892174116448489984844824259234045579601030e-01) }},
+      {{ SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1158838126202303702002255451616253390259305838512824448236816896129550947530570385463957941069848715e-02), SC_(9.9869052928401049775188963886853070011659034917728663682718204496501990541132896143407072247621221121e-01), SC_(9.9640600767148190982447151229686775858840788433188891046173152093702292354977235119100403173920282098e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671473829761146571437019346499202463429859070171863430898355983564936880586773e-01), SC_(9.9373310585009508459133300129992478045875327939194868125614924058086119664094847279575168055082785829e-01), SC_(9.9999999999999999999999998298191637494261970769797177791523947294864963393947143237271075087477579287e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885671438029824335556665475190761869173853927814817699485525570787719973428379361e-01), SC_(9.9373310585009508459133300134019390532234522209002302430282795860249986068418305583501114252549342689e-01), SC_(9.9999999999999999999999997334943282212876908368728411382468967196799341791082628436279791412317278832e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(1.1177886355444717243885670420975102215377450766921301799916046161445129642514318942665123380768599216e-01), SC_(9.9373310585009508459133300248421557816401810564136365640600338345588805696058383634182418951308667490e-01), SC_(9.9999999999999999999999969969635530831423793483906336810060534159568190745342398060247645952620251291e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885667398131505977255487793152780363125636641647311644753464865990305535766787652e-01), SC_(9.9373310585009508459133300588442454676112790864919156782464029190301700485216146882445334521758132965e-01), SC_(9.9999999999999999999999888635717604658892719851261877231616030298230967903977906467543949274148927969e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885665292385645711835315654594976644029292166278114861892320122743461204642080415e-01), SC_(9.9373310585009508459133300825304724645064798086366049784886319254706395420168068829929569869812377701e-01), SC_(9.9999999999999999999999831977622165865400293837336343935098458128617168576801999133334695698434007511e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(1.1177886355444717243885595299907434772589157717736867502352159935639959409373303530498982004954627368e-01), SC_(9.9373310585009508459133308698323773442256614875442347627965124839942540694919016404778154167067961367e-01), SC_(9.9999999999999999999997948730177494067282723185504774225327902360475942467558445909191180922194704890e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885383535916121654939662958434432317554723584482304510209537962193107508377139582e-01), SC_(9.9373310585009508459133332518339581897018419380068955424512237949981858129987396105871246514147825343e-01), SC_(9.9999999999999999999992250917988132269578658325572803425234861545240367197973177984387947021885898737e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243885202389797466973388094908455449190994472076058178536459491601918182915945184507e-01), SC_(9.9373310585009508459133352894341107173574449432541278410427543238765069771338127992726873337959933860e-01), SC_(9.9999999999999999999987376923327727095572699452940239458343183061996774361695736492972748282486969429e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243882317676410552606070087414641545746880587218032343382835533649651167762612362716e-01), SC_(9.9373310585009508459133677377828847824440541883481040268618271371271987904733153100195410107834722944e-01), SC_(9.9999999999999999999909759595675111771141150600215309152204694241534368691840345996710829427842311391e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(1.1177886355444717243877055649912776008878033798589755673685339444954539782510185716587353806925900158e-01), SC_(9.9373310585009508459134269270499477621688988158901041506867834948809389239264316312708025498263700947e-01), SC_(9.9999999999999999999768177268416062613609487464163631491343160212633349730320524786872113241649655416e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243861412439463655486931298595120397890460603033757024689495242919929014135945079213e-01), SC_(9.9373310585009508459136028878060151482258836297691367319147762170321466442294465376769740070871583872e-01), SC_(9.9999999999999999999347274382023263993517748380406771201592552500767197976671920665999178510445149452e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243692831196433232815418675074652642160149397138200572823390995782901877708096006100e-01), SC_(9.9373310585009508459154991534785184963842022621221825819991728576265562326586179738108957510150171282e-01), SC_(9.9999999999999999994811355619440867815498016026453389989673253834469535973920047386553558364073397636e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717243358983039102933743682547098859144745782018430252162795796429254560994919447769104e-01), SC_(9.9373310585009508459192544039986472297886716266503936579981606441866962391418680083169743463569917814e-01), SC_(9.9999999999999999985828694835436642961892977572808327953837933190129536404935581747061328914408744901e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(1.1177886355444717242065444786819167020372706576570417157081637630334025099817406717542805992364412194e-01), SC_(9.9373310585009508459338046121937133103767397153202765845046272623477890034222491094847417886028230751e-01), SC_(9.9999999999999999951024203403414558794933380454002389157301241927448369620689542094275480727102377809e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717231549297874586008414762396942694029685593243797183859886939811794207464655667423425e-01), SC_(9.9373310585009508460520942157000247031656074746659179617764652596395037436151390278787195638508686772e-01), SC_(9.9999999999999999668072273332148198679482876538747372419731910937290944587909868780957326757757408062e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(1.1177886355444717161983305506539112850177216380844057239709172128839667803920984893929850367411298141e-01), SC_(9.9373310585009508468345988462854769055208330813953963702793794285499723375229728110428292807559518715e-01), SC_(9.9999999999999997796300038487828189871013383343346169651130750559393627919899619256984623691385749618e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444716927803448354371339548993644505487436141139510463166539359397015206948176533205716692e-01), SC_(9.9373310585009508494687425761976814993340202144454904404313697679667823230370789669913378756696948104e-01), SC_(9.9999999999999991495357010776900598652803940306356564790242702476945755966195291406353180838264955643e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444715928735337796028951345970819387123935955547520089907810514931501089739526436642798249e-01), SC_(9.9373310585009508607066390852575746186540931185520096860934275790719324189734804081773477079120394710e-01), SC_(9.9999999999999964614004694721630455700014603071730391016170248729771157702443768068083282652894546560e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444712148355087537328846805809571133315599128911743321015736142910379924133997125536265503e-01), SC_(9.9373310585009509032297879760361275583719363524499903639320230759736842402705565970262302862820640747e-01), SC_(9.9999999999999862897482746014194308771364438263862966231027815714334040073506884474671614631279422815e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(1.1177886355444696803503662558881920564504646245728359651091241583822599729797786886743466809326123733e-01), SC_(9.9373310585009510758344887350617635268443529745746445595448256239559011053106686600699088738521172148e-01), SC_(9.9999999999999450022371396656309945870166969028211164067418790159993882555462980754500429937809072971e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444688945596357374771158643841652274874301369637161613818055963590195731205461579625600934e-01), SC_(9.9373310585009511642232063211864917151071633054737653069795384012828208297203959285833502758272258502e-01), SC_(9.9999999999999238594168949568880192881773242703942454506231733932746608052254650949468728409489320613e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355444465653570065385078999354792835955645481797621689133128249911500684232988951377573757902e-01), SC_(9.9373310585009536758964909036115515688394614052557839152238272113379169977006874526476424829878006793e-01), SC_(9.9999999999993230603757999203113924802203512118938823348534016306339815730390609036401060685105746760e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1177886355443405203586109719622702795480337069469759131901801158343155399051914477403961207330200199e-01), SC_(9.9373310585009656042395605938749610412817468649167272595641279163125694800466051967773485773327493573e-01), SC_(9.9999999999964697684599629257847961495538161430177408016925606756829241122375808181968498445896013888e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355439412913963253331686501472347207111779790359381697427918959149925259598306425172690904958e-01), SC_(9.9373310585010105110253359571126415754208493180859338110917240110766222377344116057545369274360307103e-01), SC_(9.9999999999857279438770778924040178329519604178687593995289120668594308133692288072786114584307642350e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355424009674271666351732065016697633195034451326787396657772971801679636952356758112576805572e-01), SC_(9.9373310585011837724994324077907613536634353945525464204210606201300493469372962067166366041937507248e-01), SC_(9.9999999999442833307839228127474113766670532732267874030267519155278341133380557918127436855652691353e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355418081123306309387298343399078796458966922422307417500526335209180125653939852473113151717e-01), SC_(9.9373310585012504590861557012291024064815172334005890478610953088334744903880675357496293648132896989e-01), SC_(9.9999999999283317189229208616005980061620938884156848164841162372305972930310760934202294719023666613e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1177886355253878765055629541995647429511889005121485599563057417001296210016283821737338766566914201e-01), SC_(9.9373310585030974694041161804744188754391793995695593530077708399963228426565769134127120068479658197e-01), SC_(9.9999999994865218566524353762158771361231676678148350793490292751817875394535363714799804588622386010e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886354326093780998360764178195556595915116625553191389319004324512573368124600115555402241536301e-01), SC_(9.9373310585135335463068711170049005982657792648858812246787242448187081491529617060706647269610200103e-01), SC_(9.9999999969901840428615598033630123752925930790737406043589756281957058610497809496061063701508172478e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886350959395196155712265091085269920583046238423253119251150505359349607800843493474406376459667e-01), SC_(9.9373310585514034471316624055163619836932071842786895210187000996615777105178043845540789324485040505e-01), SC_(9.9999999879316013661210969765437027602675286583024465686340312236758811092798878137770759856258938657e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1177886346132069669160162093641788693008646994182446680342394554328311607047833571271237947569090266e-01), SC_(9.9373310586057030329964290875077385151767864294355379380222176981800351384683304121908082159425913084e-01), SC_(9.9999999749429935993993850663668373450450890891276037420554665410224145626929462650620210246891549171e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886326572566979003540398221899105506027810395915727394994015882558551898256291406675322847590482e-01), SC_(9.9373310588257157271235825190754582683141864118812724065669192620038223234617110890637634670385805896e-01), SC_(9.9999999223153622078657931099495853531031480224407053870569098616502023721821587238487925754464637836e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177886266024002894115591876563081044474751546496168248692977073140363705133714328078038302110532404e-01), SC_(9.9373310595067889053394965851950099003245544680732498431710185094178850256909430607223244251842302072e-01), SC_(9.9999997594008158734525573288581211280961650111636341271145767225533741893140447982284180253760316524e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177885639290349050454377687568330922379755100470190117601796895012140773764932797858733190060420940e-01), SC_(9.9373310665565261646910300344990163290558253532940844609286973588798302715170492933368867467347426921e-01), SC_(9.9999980730845645699033758701703391792985744353695452759955472729983613685882092742825558500358222700e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1177884601622066852554511869250754141485720370354214649575544456757157054509089883390264872153270568e-01), SC_(9.9373310782286107184329153913392298122796755422529654101165715038343239715570137546695340345285215372e-01), SC_(9.9999952810901919706364189428845979441086828009396329481942542419165759115365959748030177742274702345e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177865551573238866133048486075591631665399166547041166713472922959706703944856415086846313286237388e-01), SC_(9.9373312925105562732124110912053035351475060849298052569387419209006033366294656034513723092551321038e-01), SC_(9.9999440242381085261001180572852207057071006623807062356216291088918445487798200290420684001565592578e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1177825388410067663399056802952056427479418533998889037736972049229324670918932091167291583061604916e-01), SC_(9.9373317442793542475351964731264463439894297359521475007803724563721059755961913198650204731264378903e-01), SC_(9.9998359596808620201551999894486933560987710666625845484311646730216090831861869266235611289792585720e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1177595037962689661183770305756459433397971414843670194038911424746422318064426254914981534690014851e-01), SC_(9.9373343353070856907837977162306529701670374512729823499633777194182551802445826712533628460647617410e-01), SC_(9.9992161729307946687113297407122444361332677565276836541813541043295251681757970248430771643872338916e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1176606299214234121243754070303782397758245616370159903888165484253385762478591314807028811884738366e-01), SC_(9.9373454562233895913661675916860126797015369704608803255038779390480280727293822154572500687477197018e-01), SC_(9.9965559065162939515996661830432378013552714747998758143339811959781981049832536047020819336995518537e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1172315304277228444894540977824224315048428740047703190495221155256844161379511004575981227679920371e-01), SC_(9.9373937079808872894002721005775677814487555804682178768714957069998193285948338901419025563531899391e-01), SC_(9.9850118145958128951247015036274721240557653890633673492626039617706792243641779829512373842232865787e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1164766621846254819434879315354889355589884171987659631005138728925398497672251245616673784383489950e-01), SC_(9.9374785465326705112909514804069553711799019433675617526558044675410894042468447737963941543260069309e-01), SC_(9.9647079298316476405478643161712672116171347821587448488171076886157190875158204029754262128075419375e-01) }},
+      {{ SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1114339425340482521813084626816879020275224816030214113103590000646236237272393901452922463430012807e-01), SC_(9.9380438010396805620012307284531367247346620188964906655341143561935030205174197330912585876713039503e-01), SC_(9.8292162953415785371670378063105205371799540429610282334861254085939296453406861068461655180109429325e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868578651316855857921518564260421135004763718242552838061800624725899836705833e-01), SC_(9.7256000738167239606331680287466122523038520560330626967301599645024495964843666399794960250804735257e-01), SC_(9.9999999999999999999999992627657764203945327156926378779310252257702210555899777086822494891568615787e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180868258659139385255208455253731639340199353892218676599494968447402577544290615e-01), SC_(9.7256000738167239606331680364013455123357184575886130285353387686774916922822616343618278296053355721e-01), SC_(9.9999999999999999999999988454804527811357789073363638827609991653526626995381080255949456975420201424e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(2.3265216964765519779180859167873397052269134591816207199843240079028891647108005591920849037545141435e-01), SC_(9.7256000738167239606331682538677240085810232396930190473498466309944974339077497531017583404202926266e-01), SC_(9.9999999999999999999999869906548110728195087607419374108555613708869724823074756607301016025182133314e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180832148655189502429576736807229207442867721644514519566940734205119834668035530e-01), SC_(9.7256000738167239606331689002113624945283699637244829482009381869975489912557055300514642594146576185e-01), SC_(9.9999999999999999999999517562834481885423650776168696416333608658737882187326530593503617065296902973e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180813326772721298726542633714968156853782646158637068521110603633625732921077913e-01), SC_(9.7256000738167239606331693504613994942787568806403523868293742847436766900180053000011514355560324523e-01), SC_(9.9999999999999999999999272116355779573438616885114472391747311545578999877100614894900789366611648549e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(2.3265216964765519779180187709872124112825961132538210419689286106425597767803384584334913531960781536e-01), SC_(9.7256000738167239606331843162350471306559839697978297923049976686928157421103924158431768083146533528e-01), SC_(9.9999999999999999999991113768457919788379943964194455719262569243279278619088144656374910615612755578e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779178294890310797363804502123405176180591675938070194537635004787294964043024449022e-01), SC_(9.7256000738167239606332295955570788633911772002977648947400870357700705067291418864807091395091704100e-01), SC_(9.9999999999999999999966430483088810588509867797017055058990313729202050138260675453211401512064708854e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779176675743850996206069594112332592872856159702815584390335618122545050060784697271e-01), SC_(9.7256000738167239606332683281734717794502239288920304388765051224927094102057244999492697804596539852e-01), SC_(9.9999999999999999999945316027734365027428383215498285854652190389906239561041614265469797921955969849e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779150891181075641960510644290150741626122702456813641335453599147288464855363908738e-01), SC_(9.7256000738167239606338851368462088378882570614063357156097301379948589312100492238520634757760977762e-01), SC_(9.9999999999999999999609072819926607162135119696493916072868517145919149801206485633662255913244074390e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(2.3265216964765519779103857374121729228945397075767197929466783083224353253097527680377251044594573552e-01), SC_(9.7256000738167239606350102619954606801414333788375460774237003262811709820338995472706103703392448826e-01), SC_(9.9999999999999999998995729159094368315169979804979698186889347428299054944255953818340177782508467254e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519778964032966032136542288130672040431216500162138078693414586760540360961606392470602e-01), SC_(9.7256000738167239606383550892210137258712455499186446458934284000531556430396935426490744595119609145e-01), SC_(9.9999999999999999997172351042681078461369489200000150494630508512184607058029432232099406974804374503e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519777457195696380633974583568556571605011341865172976673052378920602029584860009831846e-01), SC_(9.7256000738167239606744010871470618316532685724941066554245050522240776792335972901512058426768730279e-01), SC_(9.9999999999999999977522462013878503930205033261237251019375374888259672211571594198249959608748382783e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519774473145769906961306132383275934679388561902256231168459739114426019913519828168911e-01), SC_(9.7256000738167239607457844140843965537306528525678988006827991810981715789224983823904544023233598650e-01), SC_(9.9999999999999999938609003279760923856351396739672896211110044024444973389862595633630018701752026857e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(2.3265216964765519762911054915532979363225797377497477153485117417407764915342453524949387325082630727e-01), SC_(9.7256000738167239610223684297252713932873354305680303043835493960129159894989769795154089890717413598e-01), SC_(9.9999999999999999787833729263657851861565033873061970145684792029445883310823731093123166543450870773e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519668914108306094028474064077197507490849490653262093857802402364066494455813468106292e-01), SC_(9.7256000738167239632709282515315824802629295457577994201253224326427577946957289749290758521077803626e-01), SC_(9.9999999999999998562067943453932011676580693605871377506038094607251950736578814450972113514155528520e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(2.3265216964765519047109285206361129948627002964597138273422620294516331830706244229203842314154940871e-01), SC_(9.7256000738167239781455108061849026476512336441681913302650893464962833141594308937366512165482925336e-01), SC_(9.9999999999999990453431385566160845172988636048509458726007425926459809420461029889686734988584320858e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765516953928986999215772232475261369139207766942136770107122524002209255454337435910517838e-01), SC_(9.7256000738167240282177874930162357465692521852823966883438491887625664978376797046459745365626400321e-01), SC_(9.9999999999999963157344803795521767518168062660316399498850003207888594300022602391650101127611430634e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765508023913779803578694503469148455444374000551381277621682519759390932531190352279168247e-01), SC_(9.7256000738167242418382733418949696295176852805796007521021378353217512451988026722654943570957984049e-01), SC_(9.9999999999999846705614161709131318051117992293640491008007674064612615328538547024784619516619766913e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765474233571793083926870885273742473261426177337907221560252526965402168192501195348922959e-01), SC_(9.7256000738167250501582039044358301690061363924815594437146843981688672533377475284698161360392132293e-01), SC_(9.9999999999999406063161484724386663280401940964212063393814439293979271289521079617537237430254707952e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(2.3265216964765337075999522426587019486479563773203600843139007104898916868486382032905824558440566446e-01), SC_(9.7256000738167283311903798296525618837596266110626033296015794467213247970150411166113993708653538294e-01), SC_(9.9999999999997617461877948843235597203075422621093077813253614437130546935177468724655402175782923565e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964765266839314965643539020469020892304041764873501941324426925996965120375374619383916490272e-01), SC_(9.7256000738167300113660941267966923455335325635026532701621777225365366055747805490959642264436017919e-01), SC_(9.9999999999996701541436446232441507338116761147669058989614539629274845028416648204987355642113131764e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964763270978202635093911670029948157664017331667490052945232638060321997066568376736708380114e-01), SC_(9.7256000738167777556095932152644346745616796232275602526505502994835829287520305673538723129645424452e-01), SC_(9.9999999999970674544252292965114241915283099983072934934687535962072658695050857207100079175697247445e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3265216964753792310649227754214463980168967785661343343524125110804944577332748851143599485460874299e-01), SC_(9.7256000738170045007517881199873178781076048220382934768413499870731813421635964839537614792748174530e-01), SC_(9.9999999999847068120840415138602679859768367613882361881992168968498110516828507655860545919092278901e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964718107849633156692653999334715321878693573305368425741509711326677430869632885201300009228e-01), SC_(9.7256000738178581310897696072330169769819316261609167168530260017195428493225078202005714311314151997e-01), SC_(9.9999999999381725437101107363140758167056915088625265966803632989722913638515358305810631423105259944e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964580428382906101655554894905202376000260645800176070995751797101080356259665739918331838149e-01), SC_(9.7256000738211516478297852029654969538108570198308748307464433079397694506202490556495747955509246334e-01), SC_(9.9999999997586318396663903119690031361707261515322449935226039708824539567307332172584902099880514868e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216964527436950472637165026045785669689835828848277964927106097372903419086451594223535515557840e-01), SC_(9.7256000738224192890688543581761479277009257391128651869667659784244190936511724801238867667082660723e-01), SC_(9.9999999996895284409276810584545431217477370151297038538713570621970723470099908607599384860583027453e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.3265216963059739662654867690764218126872861834785202216790515537696802567384013909955817831628081368e-01), SC_(9.7256000738575289949780032367893412969042971752412317972931946477758712842746131098398381118692203234e-01), SC_(9.9999999977755799732447097952538848254368456890124742451859083652520326951751807376569157713664820544e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216954766877616258710926867824013550545674638105201347588944401253932599270266618311717175151339e-01), SC_(9.7256000740559077410220522276429160130637044249538057026158403525469558061313605786991274543096761017e-01), SC_(9.9999999869612855429806302746065642015503564665064527981031860177098271540901463237587036463606680092e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216924674164987214564229358191571737660151380622161528609386682965259714658920801952391511537031e-01), SC_(9.7256000747757743634026061581104880572419547942274890354690736090249353688143307884567356460832098354e-01), SC_(9.9999999477189283641664150237176763926361652847210877536671498296430531055011451676576752568653623659e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3265216881525865221323861886608697572919921569090431911237261122393760906615080997639485024755678197e-01), SC_(9.7256000758079518591683893703755621266664690255169741604441861024375775748178339959357401164693046609e-01), SC_(9.9999998914514522217589561814400309629446661827894669080627155632631136342888809020140008215073969717e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216706696287422689245514244138579099817227760680680480350657970993773624803987614406769120141784e-01), SC_(9.7256000799901596375359341652996520090832029883850464492926092622383949104619972193705090646677146253e-01), SC_(9.9999996634652017519190814616799048467404032313414466788263591243226249186398656814876958092906603509e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265216165492352002420038210011091252328929023939991618364015992695496191021702559962893328650051531e-01), SC_(9.7256000929366375737855513558145226030262023421984210682792820845491585348481825512137800629378047509e-01), SC_(9.9999989577090207574407754403417830508828848219437458044972685627820712767527002369890608833157960263e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265210563531226814102362879745065370255484466256378561264425645202067170219054352651900577734820880e-01), SC_(9.7256002269446357372657432680668624636458284836043991593489788433019682302875225491598422997351722380e-01), SC_(9.9999916524804284813111691615493196543784989762088851254262960206276846094055901863832455495668325326e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.3265201288496120311253334928881164011914757858387405067876377729984747598965673716725791013473191514e-01), SC_(9.7256004488184473551488530983286923715032823970391550258267081799568577654925222449470423045232470795e-01), SC_(9.9999795573871674778341007209445990928863768726852711971385857332191655743007607421221423684470158343e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3265031012884219076662433320097415202616145292098856525909999420657399592539398250665150804442153967e-01), SC_(9.7256045220693276385389663344893257946068650906164096654774922525652171402066247393108491316596896248e-01), SC_(9.9997575101459716064095060635819022524145364912389155027277388894226388925547515887840754081043137896e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3264672022918036776638897942775852201741243432018851141333484703268712144442471235674728241086414991e-01), SC_(9.7256131095505000982244892774552789258427126760107321763387956214764180046086166856372132878540419626e-01), SC_(9.9992893730049188788776649342859321437593124953698652324976374080526607580284662556565085380165984323e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3262613126374186123379718182803010864311757171811920379411084445474163298129977246337659170726722887e-01), SC_(9.7256623581803637555756933572902186271073094228886225543600238639746504648589789244192037819625242507e-01), SC_(9.9966045508716813321715893356740514022197650509591976099132141173614575514407728490094082616417097397e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3253776494893134979210038521798080214091821748534437252370968741870412451151143203662332419891264862e-01), SC_(9.7258736773235727367969624274686322574428678603636565510448726541236453109359236569444904512157563470e-01), SC_(9.9850826642172387447295046378704123003950151516740562749106551898484882921975043705744859716032544420e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3215442094185699270875453692573225507074318811250652553492682811264435748185693299952442702033848541e-01), SC_(9.7267894232226034727837430501960984379172517679278195249337410485240766001088551526683292136105487421e-01), SC_(9.9351213009850409801151415368115363877408815033359895020465910512230920888348790844638880791288730900e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3148065351683773639676247895547287168189992505716746144533408452331799675539774451525293317868172117e-01), SC_(9.7283950734302403602061176033190101015208700248369168680073487912025143952368911662292022222473998956e-01), SC_(9.8473957366550379249821580704735549506228193135233007003246360461067091741416056719062249791140424825e-01) }},
+      {{ SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2699965679635514462717659148437725522751696842456063730944331730647866964044251569110669250019206837e-01), SC_(9.7389483817008547465393319288810244764534129402040733501378434791816811684949516460224320501162080839e-01), SC_(9.2667946921833680473937848187103740444416763203227850860566682904788393286343391571670819071509088988e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047381441199883116292118198032760608433983609415262088990471836645433856378824814e-01), SC_(8.8239259668326359783681122325687575504836449885328377893146443832357258408448929799232614548731048249e-01), SC_(9.9999999999999999999999969846610269689989943958292610768116133891735646771995654691535023931319203332e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047378900561657557505693025639735386987606098548024136827329741985097281060296033e-01), SC_(8.8239259668326359783681123680419627430587766223045902296452622608141303769433189172013912386194873969e-01), SC_(9.9999999999999999999999952779351873384047564488271055052388097372309911717991978626525162393763320236e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(4.7051387367278268582047306722554245304965991385538462432521306522463029525594066398002792227995485124e-01), SC_(8.8239259668326359783681162167544280531045708210343983149303740518949909364964546608879599780014616740e-01), SC_(9.9999999999999999999999467908782485465541107839385903693790987082309399249345249965333724055587978597e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582047092198376981248230978412230413333332304159793305837969211438043434629363556103e-01), SC_(8.8239259668326359783681276557218469070735012658612182221865793380282113011926543284939031098298516836e-01), SC_(9.9999999999999999999998026798620169725423863676245305295741032667589822046702453211621432032711940119e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582046942758492376299678440965693968860323045514917936158457345034570262833066501138e-01), SC_(8.8239259668326359783681356242314707391913994523427827647387167157066144744401591022182379294266205327e-01), SC_(9.9999999999999999999997022905543379606084188044855987883708960911461154029146878553926329932592894504e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(4.7051387367278268582041975555153917051374866104061049925312556093242379071693073032257277746960621825e-01), SC_(8.8239259668326359783684004879772550614361247733368536029361475940336322883325222749237066067422301876e-01), SC_(9.9999999999999999999963654698282846945212257363510064102823883170998815275727442150295271980064746183e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582026947157367430704292215525745782186031081649542386907216742391929744243935458133e-01), SC_(8.8239259668326359783692018398567012278646349742803430382091516832991435211201794891454177770084925413e-01), SC_(9.9999999999999999999862698353643097336058675615427348659478480200310362644145785404425412457986251577e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268582014091638769864607003487813915477682794290634868246870965493731845752162209289986e-01), SC_(8.8239259668326359783698873283655746216402564721669172900208970419127279217371115953666916466155711235e-01), SC_(9.9999999999999999999776338770639137532061466094457353751541446347642675259445988963374037218600216528e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581809370241096312410526926540931817018304091289333528778018083208299706467218061846e-01), SC_(8.8239259668326359783808035869793881065450309956963436506447985983809096292439640090141207547378647138e-01), SC_(9.9999999999999999998401080790893144355959559189356906074740971074498474930246997820774740438716361545e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(4.7051387367278268581435936462854526197145064354311411701605343865231444981580251469695194006030616202e-01), SC_(8.8239259668326359784007160130606186638259821653844553649259232644808639146043442554979097482429499072e-01), SC_(9.9999999999999999995892462789697954355216950791757112161167303162985711200901697106927981699634886031e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268580325774211806416923319700331272997058149074876088698767662149754615456455787575544e-01), SC_(8.8239259668326359784599126499215055919706873970638292530034419666847794643120506748593768073454036358e-01), SC_(9.9999999999999999988434720160364939757936069269548790328603562015778182776414978885406018718206065414e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268568361955604631421616464527749573591233038515636884953414303844860677377562099644960e-01), SC_(8.8239259668326359790978534778408737177311064709301229916481785033413850585000591265005855251897659087e-01), SC_(9.9999999999999999908065314740480976996005494678050848613080077061754968721159942384161261987979629682e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268544669528589376050559112001792993369270195022643697279577539999578403784562338974349e-01), SC_(8.8239259668326359803611931356710884892087591820631769813947971131250317926808734068735675765272922142e-01), SC_(9.9999999999999999748906576657632826962719151816028174824858404937796395034432230828047923855945756851e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(4.7051387367278268452870128290895817585121000400419273278884974612969771503400675877224521678072760892e-01), SC_(8.8239259668326359852561675039545185827164004574821635631930435395493416218678401545775502976604300001e-01), SC_(9.9999999999999999132225275967726908478936517803491539095793403506410092678466691205036346808369759909e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278267706563648146741832405179915462036054799613152499335912942441611505253222107037030256e-01), SC_(8.8239259668326360250511016681370639550904870679816948917026215380682545296675227922309142826549172423e-01), SC_(9.9999999999999994118758418971041017269667786034878537634913125522488731477369377037262385677040161289e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(4.7051387367278262769627017721977740744292679785694472184664594937063495508786891329598008569995651522e-01), SC_(8.8239259668326362883009506344038063435469087322570505404241505489120336629055800113702694519108730443e-01), SC_(9.9999999999999960953873977733709213223121197236952498394095086941172182720061709569069411855618949479e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278246150427384005392990089801962619116394285757877020591162461333040867099790813419838386e-01), SC_(8.8239259668326371744783762376384311102697305548040112678989616473721106962768070924195153971806619047e-01), SC_(9.9999999999999849310991636211256789328422158291082836331959926685363536044288508022156787224511675715e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367278175248887947758358020971321166667268003901003809749426242139963256446983571670764567844e-01), SC_(8.8239259668326409551263661353588504760504333592097722425050240029542661437380295576531633519567866429e-01), SC_(9.9999999999999373015357696374855280567654057403781045531540281825924122240044108848667663456979163127e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367277906964096785790765661318446088894885281639844828805475238847076489187531218430940695854e-01), SC_(8.8239259668326552607446149273102736026207114652470490717272869461334065611008910769549835007559875263e-01), SC_(9.9999999999997570757244559000637320499492391719531863055405229654963691922944237689221978055752834683e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(4.7051387367276817975691537395895916394159345134358160142467702256356533439279625560300793772924028685e-01), SC_(8.8239259668327133283388880552473578881276679357917618113294850391285259562637832228856384325624470211e-01), SC_(9.9999999999990255254267401567469157649152628207859403414090032782979105091498530044164135035961991536e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367276260318291809647050664182176527038957520091373539112534082677892259835217566762998250009e-01), SC_(8.8239259668327430640307234623696483818422389769904504697308746019868031041686838381157033446978880719e-01), SC_(9.9999999999986509076302346331527800386431974695369381115170986865500598598553708770151528220870726149e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367260413802683286753253703361220970214493325613906727903996596616009517880334646658234542428e-01), SC_(8.8239259668335880400052733310292311353835802845761310489698111979490110741639510190194726126080182117e-01), SC_(9.9999999999880056857387062261336613384934020388670650886430628888631296085426310846525494578331289428e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.7051387367185156134499322674589025665870281787454864636430791560123028610138243179985033512900342818e-01), SC_(8.8239259668376009677104538229375251592500647434867902391601733509309575500684589920292532748234622040e-01), SC_(9.9999999999374498035089251738607016504230070086290632992352856281097858281124629375896634237628606657e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387366901832628179664476656371978346462574294704552909276002321776464817691255121017988198936426e-01), SC_(8.8239259668527084879867163200381695729211418842901347702506482583706083449665021939670332926541978534e-01), SC_(9.9999999997471214268260283354286013090839590040663791449823941481395882348301307208500574548907315948e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365808700543497545530035685021883946083028529089648233928254284042205153468619366438887138522e-01), SC_(8.8239259669109970336431630202661063602659220041222261828894572132457606930820199105613972787187084068e-01), SC_(9.9999999990127875274669753045780315770416499011190240324075921621256171238505463958743787053831331236e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387365387965074489659054814688987176497315181073892990299695162100157199511549439249979062615334e-01), SC_(8.8239259669334317045650924224008360381691429817117862848123917845816732102224021042830584070231930388e-01), SC_(9.9999999987301498463653206044465444664659308070500080402124802597664293440100901837848699771797923256e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.7051387353734905732932409287527503916147214694607343566251564204904116038230419794857684340443293851e-01), SC_(8.8239259675548020685492414128088007590339346013556637019670240962732950505791705302714412700728046115e-01), SC_(9.9999999909019682158460504774425174910061388367830209518796023119778717942072221569606519187662817270e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387287892163956587446519204091059265812086669233784152202840755886046538069436103824542268253005e-01), SC_(8.8239259710657022691606032981655991805870739616547088821143357883709718366368823922558145225021059905e-01), SC_(9.9999999466707559370988409890777240846016131588760833726110151285526804626395856415546201370889834640e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051387048965398376496691282814599885832394579082017452757329168358111648474306797507561029298634957e-01), SC_(8.8239259838058768591973642346663834037482105195967445955277280515465706505875167956715921831446124386e-01), SC_(9.9999997861668008660499646396203107180426916589509850656611380996051963046598526029159108071834687187e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.7051386706381337506918899376637874526722226971038376708471521806270370978214047726519200024609626802e-01), SC_(8.8239260020733183574561388605645450595879373193125456282691813345137316812878751051909206350326595602e-01), SC_(9.9999995560289325298499180544974804344623446964945923934982042222039132590657417423770657414087860663e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051385318288946758464303509192295452931003481213287046829000359794392894256972946284486192469547507e-01), SC_(8.8239260760898849159495874131347573380609909468671365858222286562249260109558365650549942900959748220e-01), SC_(9.9999986235494129590612229995403843014351318693690313542470335326534167850541592658117226072273572761e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051381021298310834752628577029455763306767533755810806195003067289577081776560143966134559043062759e-01), SC_(8.8239263052161814414410845298675138589758602116363374543135360220521171849829656805455039810455829298e-01), SC_(9.9999957369579643551267360484013536516060679735595809837082125828838358685041682806015506057169724569e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051336543475265270592127942497500546998683495773620399864389976157381538024512085967188841678405488e-01), SC_(8.8239286768834600982925395095165060544867056244750955462908677716676521521663053033483942069189086508e-01), SC_(9.9999658580784454771444666415728937228237247571865685982821238680986230603680782398707394032690295689e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7051262902603170241319249225911144592025231407420185507150017108805659018436767735549570503779097858e-01), SC_(8.8239326035901468093199007532819266930047778151047815846191736935926626472310845428618633805471041952e-01), SC_(9.9999163883649806172979936982656266768025932051208547439663970335257100283299035939546478893111301616e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7049910970276607529203653745488566463287165029784248824721575643559765627228294049780280138132633583e-01), SC_(8.8240046904390553705810186729305195460074695720074629082581530995854676536500188641144855274841814679e-01), SC_(9.9990082089523978623025098625908691975513667970296544627957804553321787598630968974163339655039564517e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.7047060724674389603484765954939237338225792488557764737214130917164939022402993383204540712251300029e-01), SC_(8.8241566606496739477241859410991296577297232107732461593787871782850235007492236546690849382927783362e-01), SC_(9.9970935657001518433926155923531887763234884883293888734785775476669449665473769470563224338522995803e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7030714294117295949566692012015064206500601174395342309823425612324471431204341085857910254324918465e-01), SC_(8.8250279959811521591574799505702484524533710111822141030634263289739288560573090679774604281898437724e-01), SC_(9.9861141881860161280136841791176756077174364494790261743116196204939699608262355042160177527903561087e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6960565078773129378065351613604165616104623078742560387337932523263170949626259176518610105546756347e-01), SC_(8.8287628394256426922765264917321163082607172804071263861233318990054891995488277454860357083717864069e-01), SC_(9.9390220244227977098135026260125720202209497321600683853602123888494161670980666255028747391518814627e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6656410765595645395988059640243216174324986864012803900877592653146106358473274802112219289882455144e-01), SC_(8.8448738456079806103253025973984789189640894819712624630718371775328928356319216177706529585439913985e-01), SC_(9.7353048950997821397909951203106407460287179465020831438017365263095023156880420885181813783373896914e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6122490611777375702622699502341994977352892150949310727277904474411130481478278966751836991597612491e-01), SC_(8.8728326140903322236315939838881891037906599454601969240867727827265976227440521704632184613923993250e-01), SC_(9.3795266489382511959159547530186667451624997604630860555382919913246428424846744137026312538976617168e-01) }},
+      {{ SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.2597083127750212082281753972563686831975436106004318942382650377760703425485319916847376865429837003e-01), SC_(9.0473689595415186698574440547704567397044650589123527073704981066915313018615475960883500570660960929e-01), SC_(7.0891168500646815511002559463276252978300479674519277853261130369655790384240672552166978491540352927e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707342340965533586718217745202134776937604214119786382710896531138953190521258348e-01), SC_(7.3043936230131413644283241868934594432073213337388168407375071889647415062191960169679322378186097046e-01), SC_(9.9999999999999999999999936466302016529506144703496904217398962208792444824888948483995552889113690755e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707335218656563468106934650069414315835430181161050346493542829931475780983313299e-01), SC_(7.3043936230131413644283248528456799412940214598872276228888701459176258274220236349051462931651520009e-01), SC_(9.9999999999999999999999900505302273048777596381973894901665224482302012225992690759543655365325210434e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(6.8297755307246338865707132878132648651884146054945515512979185060407462965948546217487557319060675520e-01), SC_(7.3043936230131413644283437721486423869172582969061435337923242015794815029720016272938439822234519549e-01), SC_(9.9999999999999999999998878874878891502397903903344733870962105064384275514593395161304094946705390318e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706531490868352469262264985068414818579301374803637023087482083871350016156835819e-01), SC_(7.3043936230131413644284000032368635769214620235544460123116050451010261439954503832379225352127940358e-01), SC_(9.9999999999999999999995842431592336434016248688052216880748688913115228156623177522708924186844041634e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865706112557932561809338218883070064315812245018081610415856291449502912243602564499e-01), SC_(7.3043936230131413644284391744269930787324630746689561048860506995747628846117773767875629853947869855e-01), SC_(9.9999999999999999999993727212039280079996932274110752834692931582241556016415600775412865202946183554e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(6.8297755307246338865692187727337631116195511628005974500503821400315633328586800497327169471875317189e-01), SC_(7.3043936230131413644297411780179155540387896780887710554599698687675081766292344093145442674338873295e-01), SC_(9.9999999999999999999923419839591216231238056869512254287422465704458630418246706979047469722477893696e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865650057804515714680931613194761467163155746196707808183561343539336977724987691825e-01), SC_(7.3043936230131413644336804224076743193232862646869509485903608484215897666097861605404057249358768243e-01), SC_(9.9999999999999999999710703127897287960414804632915966784340086675595912735336250498259360162202869922e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865614019231805177044574541021775938143177489872140052738869390338100869922449468938e-01), SC_(7.3043936230131413644370501115942646908620388174368116851372144389134943124088318728758060475490108953e-01), SC_(9.9999999999999999999528742037829964907059037586148126124138768889106995619853722785686067900307745115e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338865040112631346597787098928218168185576853536975866129946283289531770543188613423980e-01), SC_(7.3043936230131413644907116947321742851058804357577838717112293883737007035734944475579456197941792052e-01), SC_(9.9999999999999999996631050404616646624912638821681343447771543858919410746126111380822116647955212411e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(6.8297755307246338863993245461609441261164222777860795750477501582029622494136711070193837302013605448e-01), SC_(7.3043936230131413645885961756186299333621315653730324634376507302111750399704532792628560353992821776e-01), SC_(9.9999999999999999991345350194148335748358370802434208714420842033011455591077862630545839250625325284e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338860881067395726812302521360568192124615732246698883852373582225344125111004317496265e-01), SC_(7.3043936230131413648795919611504477328645530949268681843690780760260979956434776717667635841853183792e-01), SC_(9.9999999999999999975631761370858665831646230014954494642034776502529300644687941275815403880380320237e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338827342245643954821619737705221675962062607360847030282187031620164120570026993310474e-01), SC_(7.3043936230131413680155487010488191054829631145698211203433286821422197567813488434238229724854838576e-01), SC_(9.9999999999999999806292075958133185867118045635520732216577231307539811972788912029010677795553082661e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338760923979651944007105842074517849797555727134324650542864830247771714680301602958723e-01), SC_(7.3043936230131413742258088715333287253379082196109193340529006124051846910947818533769591187413299037e-01), SC_(9.9999999999999999470941944937159044436885183142075812805428428954823689701410911511563241395913852283e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(6.8297755307246338503577740577085837720186539138441310702411517755711614552949155324442835111119823114e-01), SC_(7.3043936230131413982882723321544708512061554672134631422227811796693060750147940253380461520831251195e-01), SC_(9.9999999999999998171584099583451180888156378549363048179692622576995337541929168446558459609580280417e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246336411416296844071139459726346964431811582407064673998270652257003485209995740900381608e-01), SC_(7.3043936230131415939101647465298890149779481859661832079965939313197965897343998360149596718858270684e-01), SC_(9.9999999999999987608125331218581246233334739521797776778148786650008141602961709511294295383859689060e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(6.8297755307246322571434006548546280616289084175122338731622850751389815579228992898367418880658671524e-01), SC_(7.3043936230131428879802446244331163645766956345010446794602070732943714958780568583929109023330358868e-01), SC_(9.9999999999999917729157474140808935400031106232916259083590979885755607451173721192425349030980461878e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246275981930063546970047914027858440154469545821160411726540077066703888096102957669130355e-01), SC_(7.3043936230131472442056952355056990724130722806197595092203230322442603387510837674582756099547583813e-01), SC_(9.9999999999999682495731576405316295803944572999245278020523367678634519755245697269663744533011316620e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307246077219798075654125271533343373907895944328196534402886641854539925509351977682497530751e-01), SC_(7.3043936230131658289208070914409808859931710097618439629954019893363191508504396539880486989049034806e-01), SC_(9.9999999999998678932841028110682117839450268418758887191448107210647439681523447247905103516759529039e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307245325122488267199160498560584680871014101180835990075472953971628140390492575347793046795e-01), SC_(7.3043936230132361517438689542262511166682751143071225391039298162680733172235610903593934085327010571e-01), SC_(9.9999999999994881544763851821159759507941093966838018085179951323490036288033737958639651564360662251e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(6.8297755307242272302213019200164488231104117625066924353445930254446744681817422434794134059936145271e-01), SC_(7.3043936230135215974398661873200598195577172019606025749298098618062126265019041030486703734018239543e-01), SC_(9.9999999999979467657273759703998978764310172998014428340962738434668758827074791353522694693720590222e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307240708990970836908387340219460324818207999573083159288881728789827065911468290893654500418e-01), SC_(7.3043936230136677706257569762010839639964941906125136746574600326366391631692157892718684559840117878e-01), SC_(9.9999999999971574397459427629755935681621290087635171656263686185293611559923923910484486164202434917e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755307196285594074606555385175090810990995357626976035930329129735221816213248817938748040705489e-01), SC_(7.3043936230178214601005056599190052468262080292930282622361058093163098104747089858369867497517750013e-01), SC_(9.9999999999747277786473924138367624884484354954195004167802357149201157581872322341052720652599043742e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.8297755306985311690043214419322617098661903112736858552128005121018829877313869256980737179596189516e-01), SC_(7.3043936230375480039005166751407140735205717446239281998218379867284584854422475097825463623675782556e-01), SC_(9.9999999998682056867167040948018065189598632367755490102376248986993928718336552992523532770882968269e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755306191055534162230088894578415562876678165890136791055931290639555789136469122825242485678988e-01), SC_(7.3043936231118127757410528172078145128471595414131161184994691768700047269187002971671321446826788181e-01), SC_(9.9999999994671806042966450061438167098862660453274597822540475445899914855134541794546977323839232242e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755303126619057495007730766822039604008897290771249287886202979660998369701262434828758543536824e-01), SC_(7.3043936233983446131871575565066895257296546975026404482378706946155416175676547808820500965516556819e-01), SC_(9.9999999979199267599370468849321696681308752446667083191888867809877475106106193237279971292738666505e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755301947148491820114420678503454178465287968309794479592616744039382590160549602031538101399341e-01), SC_(7.3043936235086278156454096221307768344503737714731469611044705856468335250814463515355833852934954805e-01), SC_(9.9999999973244044246267402711680413099333111841660756441722912606304408422918709671145853213055075399e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.8297755269279495042719200162842131093832857513938510367931028612807809535799047372635699549309751761e-01), SC_(7.3043936265631283198004787167301892169580298817659484888593301503517828648627663051352218041719142637e-01), SC_(9.9999999808302944123522057260511289041177926818523921919279414017771156404415170118393398558664923180e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297755084698964787382618692735981368912813319944705400517582040581084623737654054009153127547314753e-01), SC_(7.3043936438218310888847959947016765771757390143599331603946448140424283556306166522722700906385443226e-01), SC_(9.9999998876343881853133948491185639791400998708538213948255514616825086338765829064460705503568556637e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297754414902597804097566640966766594050618010094044067590317626476306172170321152205576622800808663e-01), SC_(7.3043937064493263185732046057295922833821117166892422673696006693298038204595679876373934466486290870e-01), SC_(9.9999995494498627273545094326827711349145469219063880479316475565970656073213204479290399411641603961e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.8297753454518103838887208773315055234455024475014600650381287343933891963843124016724927319496815742e-01), SC_(7.3043937962474753291449102749952539224910104468433562867573017673235572142638154867749995810941294457e-01), SC_(9.9999990645455147316606311012229540739033610685670281649860400667530060385144296305524137477701076581e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297749563203280812885280820483080846676861330721717050681286763115212340623009077997511916279586407e-01), SC_(7.3043941600942963248654050943016465483630963797101587740728269689302337557377639534584936888815177898e-01), SC_(9.9999970997955374862800370412747175905977884271085030485848898451083833768963162957487873424667908393e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297737517215178208394193168296902805955943332059641647871227744549292753822619247307862734294512687e-01), SC_(7.3043952864214422285446823509900943294225414059415917006430188994106789554581538458593984693659971567e-01), SC_(9.9999910176990555029360034456256604780145929913368306223490409793976365692405796943605639319793121867e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297612830040754822235792443268641742853637213417867331125748796629641376600271445843782080416141100e-01), SC_(7.3044069449325264691009844994267796932968841392235756183588912669094133037884183513946239786197957560e-01), SC_(9.9999280624073389474421169532342806297751801185630050122729538130873809685315825619047599643079769976e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8297406388182243074566215500457748116477235816761727099148314708657419500310600621214860677180395779e-01), SC_(7.3044262475895280510394875108016377425076237343533136661085855857546046666913103296709043411975566561e-01), SC_(9.9998238289351112019556027055011999109931764139494508408187008986667107006250518695577851722680613026e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8293616374769314932326647773859187666421243772825641876950993878561058452747703935117253733802550652e-01), SC_(7.3047806007133715243646787644154156817404916707765438762280945547482731156135552587844171309469242998e-01), SC_(9.9979102870401142290803206324377099622650295277799624209948206753527252814919901040219874336796101127e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8285625605696772454997090274650503387180222940800198512619718030696422906370937367721654523654407671e-01), SC_(7.3055275891879357805018936645811152649342163620058549466146381368810785769710007505371603596647167626e-01), SC_(9.9938761578974577875647511878076372307983311316721758721733344616839254396926187289530451142537237671e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8239787911432095324311750991801903499286911528230106698097674411084700167182629170699170327366639383e-01), SC_(7.3098093995690243780388459892723167174338671680306048062563539509518761452754744434311766552025067534e-01), SC_(9.9707438222428227648058746204329533864955354824960381250994886291044921684319938121164844544980590542e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8042889743765273444003542454582889616483381919692648366213655709394554991719852685664907702297430454e-01), SC_(7.3281410707749087114279639256275957059345299411906761449090136807843044019248981723085897030322354573e-01), SC_(9.8715470607043151184443791005302416665464075493283076763267975613371142811673309925251799891834138763e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7185692611503996186617609538342425699105734963733744309566945726302705043261286852441942564207287558e-01), SC_(7.4068095076844640941766042004249855715429500655777791454794069579124632137032106732830467810154032569e-01), SC_(9.4428650097385968656958460588682029261083343529168586821925726627120905685399310930905995246457260682e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5667995905666129098692950647934290658273855362628017312717162571600886467718877970917700191822590604e-01), SC_(7.5416936517823478250184160205759978811645182275710277240769550212298806053152663178026801128000065057e-01), SC_(8.6962516356601579316416867204312945728616227887058957587434430167579412064062432265794170619096233727e-01) }},
+      {{ SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5344647700234853016339001600876193757116457607348930565684083433751018336465945900940222793429921060e-01), SC_(8.3288474418354482158469750131566068073259609865278321257684769615582215416360872049763287049329126335e-01), SC_(4.0034640335377408017926226850022873956331883174414451073929599448368626956854408016799842701273567931e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6504814008555523940913190017454326152801513671875000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330837514488488441547770471695289736437922515542171467129008679945940159825957100e-01), SC_(-8.4842294485365166522345274492522109929779701429900364897284359575932820462545768947961965255638439592e-02), SC_(9.9999999999999999999999864775986125157683415636252520314986667472794931396109906400368840427385197564e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.0654207510961697380480472929775714874267578125000000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384330843205896453848072629756615218892399690546013633964889946402799401084842633021e-01), SC_(-8.4842294485365166522344606089219772208423230592070442750441095612133643429016148514491951540124677315e-02), SC_(9.9999999999999999999999788237221932165375651964488872648881404614130467739765594227820343378603532970e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.9332300317581641024844429921358823776245117187500000000000000000000000000000000000000000000000000000e-12), SC_(9.9639439232989392384331004895381474060034540890066234734857506069056592947714171217203968745449432276e-01), SC_(-8.4842294485365166522325617152493097804674240498833972582632448401258837928645892244738562123707292134e-02), SC_(9.9999999999999999999997613816860280159024299448992201460214642212816798972143186838027912746312656231e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3351444949627477853937307372689247131347656250000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331485461484498980084333194189500398761332981581665151469287358129024967230862219e-01), SC_(-8.4842294485365166522269179101978038177383774004629837096087237919077481288293766577372469430998228532e-02), SC_(9.9999999999999999999991151103967066862617035954628703863875447951972376051738424732228532618790132634e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6399812063916385795891983434557914733886718750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384331820229079914093745579054143137700138862399950873750615589387502091425501242036e-01), SC_(-8.4842294485365166522229863739654483934304302545430321768866840560582359838821644569937180132355924131e-02), SC_(9.9999999999999999999986649107589251015091340353724280951995958994005094291050805937337908495141463128e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.7301594025283009159466018900275230407714843750000000000000000000000000000000000000000000000000000000e-11), SC_(9.9639439232989392384342947504251129420140979303067149470497256202933826373292083411249281168959356486e-01), SC_(-8.4842294485365166520923068037138083312629901905246460486842801237127245782561718384627785208951905881e-02), SC_(9.9999999999999999999837008123211257090267208675664841044343815749541512763523341425226486650754148733e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1137313293829720350913703441619873046875000000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384376613353252710179648007124357643202423541818910182837068547105567652387687414290e-01), SC_(-8.4842294485365166516969324994039895528373024818442421608697844524896765263513900991442374993445660885e-02), SC_(9.9999999999999999999384265586786032796108247223000942939578132228705167546799855219661054628969169731e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4214707189097453010617755353450775146484375000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384405411629295938379871096571951606227589620957226559975779984998142624449704518716e-01), SC_(-8.4842294485365166513587233440258244887801544149202752175655552037801597695719695580186903857009388787e-02), SC_(9.9999999999999999998996982778624185856828627188147753064163045209011786480486596399837187222976203855e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.8006320313144215106149204075336456298828125000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392384864018046253295123366531321280654764992973629236633971340543499567767826711429087e-01), SC_(-8.4842294485365166459728145244377673594892527149933394242650385248146875328260621607358033052042364779e-02), SC_(9.9999999999999999992829586482620823054002701474013125399391371913058626472483332846728857921665797938e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0916272026645401638234034180641174316406250000000000000000000000000000000000000000000000000000000000e-10), SC_(9.9639439232989392385700565319554949317671563639609076651630845357728147687684559855771047557075305439e-01), SC_(-8.4842294485365166361483393956986337824392500463638478647982493282160829707630345309482541950969135090e-02), SC_(9.9999999999999999981579594410939734442442277082555409893566916609328387693510499355779173364112634081e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0221641311147777742007747292518615722656250000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392388187494082157182942318205245312495135101112071350580399185692315980399296394374624e-01), SC_(-8.4842294485365166069416578907774941570466196515282748446774378575879582383083697138208072742660149228e-02), SC_(9.9999999999999999948135066223442903850088108602179111875339521803849547558149550399237088271541777499e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.8819222563924995483830571174621582031250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392414988229359049537613055280123374018742798807447555101508526357614351188811987695539e-01), SC_(-8.4842294485365162921917739773972179472558810834447100120810036583401463089726782446655405302908145962e-02), SC_(9.9999999999999999587715435435236904585317096941142380990419684706107557763821121747972577398325722789e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.7627768395841485471464693546295166015625000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392468062794040441670620543891806999755338751939424992569122700438434854794391966968176e-01), SC_(-8.4842294485365156688800289961080533761648222791341579674658715133426521059651050734084635499987839930e-02), SC_(9.9999999999999998873962069750330806632308636752090210201932688470646854317990417102180074104808233431e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8541334264391480246558785438537597656250000000000000000000000000000000000000000000000000000000000000e-09), SC_(9.9639439232989392673707121053352422625356658217303075116649624713930772691991989043739141933452360793e-01), SC_(-8.4842294485365132537773317739828555475213130005169271016524515948944002612718272119860347367172180994e-02), SC_(9.9999999999999996108431510609764651236371494824054117662546816297658586763352566792845768236493829823e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3050326092288742074742913246154785156250000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989394345544773103454087558254312545678397195804342554904076873425142388506643460318002065e-01), SC_(-8.4842294485364936195881400136941483329506206563433540673929711896384660751069875919692598075783059576e-02), SC_(9.9999999999999973625350241968193877721855808037349566015638459946943206969335817353968027492126502282e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.9392490925347374286502599716186523437500000000000000000000000000000000000000000000000000000000000000e-08), SC_(9.9639439232989405405018011142524532736501430629105088193275242338258777437455697418975131684191221919e-01), SC_(-8.4842294485363637362889748125521896587673154302812261260150894089801952279281901044542974306036982431e-02), SC_(9.9999999999999824896174718081990331034461280315280962795240206768660204276304322993495136227955875483e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1667648891489079687744379043579101562500000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989442634500045409108731549010046464738105516502928086111610280466324094451263332286349668e-01), SC_(-8.4842294485359265104059019529370046157498710478206515609612241056089073719873849031215963836157014509e-02), SC_(9.9999999999999324229456786787708285791330553826966224546894562447049868987754673200814836010122411685e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3799674409019644372165203094482421875000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232989601464506713603381888542259911240503341675783382339161277310613605184904978207815355032e-01), SC_(-8.4842294485340611986655972919139731689757639273427541000107716774717614400759544871959901034018042843e-02), SC_(9.9999999999997188263716667439324205731591559804198846266833701690218952604787767494000497709598522931e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.6846594159433152526617050170898437500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232990202462390652698782609254008348156336889962480221504612347767144033019437727795000288797e-01), SC_(-8.4842294485270030335724459320249478221757594901193169180860648559415124811781045436362107593672631223e-02), SC_(9.9999999999989105969212577782282360468512833476252007017681875725911844408283469933768767175294955914e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.3826997726864647120237350463867187500000000000000000000000000000000000000000000000000000000000000000e-07), SC_(9.9639439232992641958585545262463099799848333149274561871563771543583526269224291176910216375332908961e-01), SC_(-8.4842294484983534037686783527835454992921912092660968995212001703740264338631718205138843401870012274e-02), SC_(9.9999999999956299320111678065381414005117728640827006034551068145838423608076432341954064670386808729e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1039855962735600769519805908203125000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439232993891194204703088677522512244399512487298590549937155560273073731965241606747269890480607e-01), SC_(-8.4842294484836822851575585886567413907326892374168197022264779245842189375666044735899310645141599057e-02), SC_(9.9999999999939499443691302955871808429687868700747141390968336493895645754611108621555597704991416291e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.2917760108830407261848449707031250000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233029389748956932327129091158075264859718512367948708207416066779749862612144734336172739459e-01), SC_(-8.4842294480667845443953102163404296318391883798145226147266545577967646060269205478578768927922719434e-02), SC_(9.9999999999462110451726763223295498660227375746905159152874896311796553700194885004383959875991323374e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5172138167545199394226074218750000000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.9639439233197978132686693916203190106576896483533805609341298516578495517691112332138923484292414188e-01), SC_(-8.4842294460868696775433694073450150907679394654211248232058407564229451823414329968769544117088087361e-02), SC_(9.9999999997194912839320992947154918460071662296190735712959073259087663139642400252423085776091530486e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.5114666894078254699707031250000000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439233832664977629705536669831435426827137573865519655076721199119234036829353543026053815720129e-01), SC_(-8.4842294386330588454991996610694144597747353486819290842374731164755639767707663806305724394100907510e-02), SC_(9.9999999988659564978929333754573013725483609109446164465889782429126367311703263380098309270395970454e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9863993404433131217956542968750000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439236281443624753158687038454096577564270991214083469840809539610364509563625849219075623699280e-01), SC_(-8.4842294098744151302953238350800256832596089936119182803734993418583767146069333200039628065940693344e-02), SC_(9.9999999955728084199715672255718504172741717470542761906819535951864276950458540373205623386616537109e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.3870281185954809188842773437500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439237223953724581982941629132748498983887981035908604585745857826395065250770878869942510011341e-01), SC_(-8.4842293988055044082583610914447143938044232971226932593724715633534115772196868151866529219226744951e-02), SC_(9.9999999943053090748253932656368900765792555269780716890189615989575800344105114676634210224581246448e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0660119894891977310180664062500000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.9639439263328541366719031725241577314079198743209947847909476415592779981710088614620793535022214474e-01), SC_(-8.4842290922312241463028290901886236468697679576893295365022598381737118235652753487965129582714048961e-02), SC_(9.9999999591995330997524068647525151887288634403876011421441510310561160493295521892857438617062912841e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1949532674625515937805175781250000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439410826067431307822604787492127597668642195114647761391647693455985378034591691491702705577906e-01), SC_(-8.4842273600087509888806940837110422629864742105524848164093163940289071489404486929406333024041952399e-02), SC_(9.9999997608429891075272698981098375011760545789757386788033103243299232149774232751941797398008621709e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3952150736004114151000976562500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639439946057283654855935236752624035880191284049054750658244297828725656065644035418378639820004094e-01), SC_(-8.4842210742085271589035996870541465107472441820952998743617829037111050036348887366217833042583183538e-02), SC_(9.9999990410568885432730450661406780382747893720931957290008095471902273911676718477882188550504429360e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3331518322229385375976562500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.9639440713495471434923143724675451317717484796503726041028796498492176802332554253832509916871965935e-01), SC_(-8.4842120613419993829653470484176332143015609165075405322937128639532532687627013454703366335136057687e-02), SC_(9.9999980089947286502621224734144392936772145074199619421807467791812848947570762271107897628498946539e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1151232756674289703369140625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639443823016524654104629623362614491579693467989253808727772715845343535280963682357379812867245026e-01), SC_(-8.4841755427344930663007460100028833354954911466256337396719760700291713295727386906732582556927571057e-02), SC_(9.9999938272528249391312307608807398374816383372852435374472406644589615977465186408873728224171642189e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.9624670967459678649902343750000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639453448794504753671533455904797532119598152365059838083231543209853813817276459987896643847885629e-01), SC_(-8.4840624953799622786068044598030741055063642230082296390150800205369862431346329264619378174286838014e-02), SC_(9.9999808822023431586330507223399599331299259546946802809286583619824066393501989056548364182611503082e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.5537540465593338012695312500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639553077217003511353530043413808033920247930882092573188708783469515876938649937674371540560702420e-01), SC_(-8.4828923470981032069634272050225777540758810269842969047296062581637761984301166734820582381456553004e-02), SC_(9.9998468876732348097939012173864087757227234405891503826150435694363062945422284532826470182539791518e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6911283433437347412109375000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9639718000461594989260420944042571499940208837940453162707360749418854616064045702840166901838974039e-01), SC_(-8.4809549455523940355185466702194582862099119856342307034787941990006897379697771484768623427437519652e-02), SC_(9.9996250309238530117640656410289279207641184807525627009919430951232501378233250614276839898342947194e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.9933363199234008789062500000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9642739273361037624425236003709998424423669985681772457419514437854858892669295864838396904074334791e-01), SC_(-8.4453839522542653735176696295242418341771308961936320935099661751459635173562095780038126996050284763e-02), SC_(9.9955509327307226870482882280431162855249849172060889261100838598526189994716425561466757382237089590e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1242604851722717285156250000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9649068766424200577985721184356752955601723188930074293915835068113130632428255591007970917819025182e-01), SC_(-8.3703700028410244770061826214701529976799484885620218724844567694731485856500558608813841851268272143e-02), SC_(9.9869544539219827767678663556107790796001205357457841120474538750514167458555525624218345986227679244e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1201295256614685058593750000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9684313604934398930539235390129770939609825850290918420113575774717084081891501166979587762444196098e-01), SC_(-7.9396234868594807401272204725688142828934281134460946403103848657930854463427457876250364818746217174e-02), SC_(9.9374654270592187744997687020550454797638290050151265651320047733411371840069209832488090292039717367e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.3480379581451416015625000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9814934866490320978806688580871390672680066453416779059422743215014552518552147816785137038565167474e-01), SC_(-6.0810178094045119247364122651955570809342076623943187762098707626057061856818089052462136539473338148e-02), SC_(9.7214764923305873458032862854350162073206678556449933567459172269681798829001261625830288160524321418e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8987305164337158203125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9976967292952005755481095245256024937692734652402590999991494952154282866789560889911025306718779168e-01), SC_(2.1461619006973565646536174052546379410807514047370718515791347175325100002601713407336650423975813432e-02), SC_(8.7185717081396898541065289390703478456116878515433892820948672390341209634334005744800539221410270970e-01) }},
+      {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.5183129310607910156250000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8539034324839560936682949899637621959818856082648192169501428326661400191997487509531927187367953439e-01), SC_(1.7031110190709553832350904690514019306839852576492774590778059270526592192267334810770243087477878657e-01), SC_(6.7167349511579774208520897966660216379314520347464078477957664271219777907511857160535742769433089892e-01) }},
       {{ SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6557407379150390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.0815375315288640577475196367102453532926947422123146010409415723479279392954356853433706994064428463e-01), SC_(9.1291320167210457006284950226993895289063450955873095160130726593569036267152905012436288527918734100e-01), SC_(-7.3708797978087103688004545584461400336979146221355035197387826317949437602283858594803646637152865976e-01) }}
    }};
 //#undef SC_
diff --git a/test/jacobi_large_phi.ipp b/test/jacobi_large_phi.ipp
index a2fc15964..a9a716fa1 100644
--- a/test/jacobi_large_phi.ipp
+++ b/test/jacobi_large_phi.ipp
@@ -1,306 +1,313 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
 #ifndef SC_
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 300> jacobi_large_phi = {{
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1058797357690320086682997888107252211628291495151688601393407863373061954395848396257429511756176811e-01), SC_(-9.9386633915238026812869743952282655015178929533806734450981604274006648191113417152643248132020074274e-01), SC_(9.9990138922139577345821742312959843927086669798900631576940452344894647029651168866543336495621319962e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9796027195728077189442848498661232305049387865637023002287165495702857395230146075769449539819678763e-02), SC_(-9.9980403945336507845151345500450800737097833473134761034812701539547907788852267602747381881654129683e-01), SC_(9.9999640368228571150326548705630160155372276544820513372782759452847671460675392468118278515564642670e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4524463054363015830543554229266024611315133648646726829860103132985305860006657410579310878453671719e-01), SC_(-3.2636266396209619739852328880763978392918068940083223909131243802010656037702645968281828914985898722e-01), SC_(9.7793033147839850499560648584765033296353170435094191917820984988398156187728059208365609303718763468e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8467092829206275416395221453254971947309775360749050985209931262282264520459122402381792953068010283e-02), SC_(9.9925986748656589242807594841179280186636858779886436718703277243900358292074844422479042190466225049e-01), SC_(9.9992973546117087872258976240789404601766963067622683679015332787486976781350082685530756477017893531e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1828487869642382837142082205368890409594444563859603885036504087100530651689815737374300479572152806e-01), SC_(-5.7481288894454945115324043802657481607935129579981996144467071525751961910351319915758240211691782206e-01), SC_(8.5571342814553735162229894739444873282853333740663537333659164564589208017713251914590680386027272809e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0342555778181684908553725700040860110642531214149151205515131896190048290879021057059409802362096946e-01), SC_(5.9540521756445540531188114127706021212880690887199697020660799772318324844598317460087416642725615927e-01), SC_(7.5600167963587697285196939810169457229824831904454088987922148028116675585554507425145383067593756070e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2923808769191278344096906576129452977508979277324972114028585485897292732749175191104387817153243622e-01), SC_(-8.4847336230208620189522999730668948980498026956351676759653713074643763505826560196595716137493813219e-01), SC_(8.9705533240946393665356057247371866574922627996248245980741140274917656623741748929349898927165638735e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3588329433998778344118299461470119260462800471832395414994779852496041561445544177910644873466410470e-01), SC_(-9.0000319650283441310099684480078605946721143546738341042331933310537915309970277408204072796535470377e-01), SC_(9.1875870906845118047635806822648200063819834288643294354356983053626866318919800547192402870664676236e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5600856122085672092800268968580894468432579079804656774052584258946328842723868281852714693291460848e-01), SC_(2.9333876469438444648579701071867907567539764964724421796135027276816072964646665290023055039395020032e-01), SC_(4.8737075577081420166881282500675564846609614724320216534645035828942396447404446035830276248915799790e-01) }}, 
-      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7736452897241769061181430418007365494795330898556587924749704567000625360724157676092701517939511727e-01), SC_(-2.1156223081288422793211063644770138572453563413600394268502697586678182945457777132434950354231163677e-01), SC_(3.2141922402480394843964588019150294350276272721151544568588531146246464930473505445135251473893910091e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9634594511488441239446124536812458462568892642529680265004423990558267843732051305555937342925952892e-01), SC_(-8.5409353428812105256571523319257903922757730296962059795625764794071278796936359904999417711418506963e-02), SC_(9.9196370140536661517806007451248913316445364776565729227577579281057604045077901201671022992954940866e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8507961426602883228803019073961981958060099984011753039084360078720386446123667023988475150255949526e-01), SC_(-1.7209925495914224056702706138188187847064943449563917074969927279924070607243598857996086522477531487e-01), SC_(9.9105478803571702730047795909209167869766318761675764394396722003662904738763622827899377822295432355e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8248612785073414182685509102670101867866606445715181205154091509183064961414026941361152523421096695e-01), SC_(-9.8320842812805745037945796017375413735001762909773273395230181538881053153180460745843274908711290409e-01), SC_(9.9918618660790569357913493985971747365339871345709645144590218630847755475249250020453080799416154091e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9158838874949604426827150019504117982370531426684233581077142421174586823163566938385360504094435130e-01), SC_(1.2943132270504812677590848413999258821957368076167066407580166536160746634327211207828164566323979708e-01), SC_(9.5216807427332399209612601388142889559348170701718081235058316586516533919961845371369694752105796844e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4850849856189024097670989535486539667872022677162829380888596814546374460520548474036175153271561409e-01), SC_(9.3730562061162150476751438595734314944960838837159437927593351031354238223322792887550880643854386618e-01), SC_(9.7541351185979966500632289702714211007616769474888190781321539444569874004850576581698447098984473774e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9768647828943160251387270175978040354991051978569998213156792178899072069031856957855604912863677927e-01), SC_(-6.7983020221460620602477920740337096785069318374339062937396833159665852445264612438240658448058446372e-02), SC_(5.8248896313210669614394305122189656389869009767463887294045928688078276659240087367291744920068430718e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1666788045635083193371938920056375449022051643456650047952514782286715843857567412246372159950161759e-01), SC_(3.9964984291209386199380881912105158376718408574530690430179110562688471984148465105325478026822099931e-01), SC_(6.4352467823650631744048456295799149574644278344437481712696368654316089787975896784931564053208489969e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6177046252416079555508635934682224965776227840898130220764534668450302789945037304177484207002111431e-01), SC_(7.4970651253044233646081247800563589896058506359539248199555934055757606449113476755285508234546147573e-01), SC_(8.0043000495681302502202318394250860224011843001834972620558908558545445241188040905957841914651309679e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1162702067722820974181218645132596905845071555268450086333168727109070541904086340801164800949228836e-01), SC_(-4.1101846086418129416964169549534333473677856285816052126950157698922759495871524825487291772477361094e-01), SC_(5.5378739019092779516643345615954795852701624863384590572209755287128537152072227700404247969883944714e-01) }}, 
-      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7847669401956797520765296060791765953322345138944187516386700694418973456687058302575886514423462073e-01), SC_(4.7778520075913856591407588537681940529299391433582939902608346698041301213222272262365837200005720441e-01), SC_(5.2495859897413680745296958425083017259125722923178059389226618992244314329629094407200132362457267991e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1215063872819339944338796668283511740964381708479698144676263852216765632126590041646227209364115669e-01), SC_(-5.8344780401796653568237512173126783312676925509867411666724236685734614984177049850333919234571133200e-01), SC_(9.9466763573814396963023807556320926109310668693939583577827334971414158421302798841901269607361008156e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6054976086331288037125322608257848444816810017465420845629110898722376190810025438323697643864861936e-01), SC_(-6.4927964795668560314267237713980719915991455923114876289126085678131101947480980783506908969590434871e-01), SC_(9.9467752343771017769896939755587427956446894137686630938344801931680613896887371931817915877777484193e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.9941013393828249562468043933256085053746533499014814474287338856196084573838173370275474866710041035e-01), SC_(-9.5412450534249445851367611999737097642434633331272683048477783407499681353395158460974738323907141592e-01), SC_(9.9780771168797610663602334889053920347639015008566581212273270194963843366318308150733275553306657420e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6719864943440637930669039110209116098037189939204590982866000932993993709050680857205265739773125776e-01), SC_(4.9796235040326246366335080891937548199238428693661611992997463196657958427036916819693071051983811639e-01), SC_(9.6362945111052285103631254630096889819955734117210904878248366677107871195046059356266384495429961450e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8985504234083673157036235273870644307270460421766787483340617817060806864573895864468342499948286678e-02), SC_(9.9508887540336024159212127845081277863814763122092623489898100955575317932908067435902261605351808347e-01), SC_(9.9803904782565583185366933461079009403715133227249391487654897071038775707482277358544512478341156519e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8814963080461870021198721661557643907886147207612907823072290890103839379488530932608574741256306236e-01), SC_(-8.0875213247594637653736743898670824540865692134900148467304845506829461075322553449605233010395774104e-01), SC_(8.7771702643062584130996897525584161842225801509545905752278792498355736903130315249715375102515055593e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0647797165225437502393133050150854956535918064874835574837305117427828927548166159140884257318526734e-02), SC_(9.9750132268368504887528599916517127108470497653756483100770737141575727579830791991377153519171149627e-01), SC_(9.9825848485771567319253605085194118133530665792125170554932334683733494030883559231514998309242203181e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4863678745531572249028636559361319516603568583034425577174194618149330510689943750459180738951154737e-01), SC_(3.1636726361375973232168587351640093871006061211862209384483272114741165780710793456959697660838176020e-01), SC_(5.1152669663718754175524741758899248228596803941718859906572791569193163612144128245007753346711955247e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.4264887617918849524643736200134879357956942688935732452170692953333779215082906794972968906473048942e-01), SC_(7.6616083294933972619350563463221611229931649144742889928427228832099686005900491445468128763555483236e-01), SC_(8.0960145690531408107414588244273066133763157040414141546692847015180810061045705598458259819692286426e-01) }}, 
-      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9808546613041965840046196289959536192227486683121205499477166861603034194063370479882797059999240676e-01), SC_(-6.1849836695200036094807404215676478633019573351952667039811041899895716285358240919485590148993900326e-02), SC_(2.5472760086339861464574488543833310778215775408417060266165462021285794335752325951120153764731430374e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4966422751625379709424397196181327681941954282075505658562757046004101068020104424429975902728224553e-01), SC_(7.6022127797484675684304880700570200971649712806496130046193870193673170608439399816639069149717860146e-01), SC_(9.9659116537599602476710610071061943810469047578048455307986076037531638338445046798426303504069981439e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8527122143766083756292027906251895281883472862014251117794120182495403410495593978224638064774672771e-01), SC_(8.1083758999991396133952481887026821710265824475035228564313643779820599522746236907050437330283667854e-01), SC_(9.9685152863411531148047481479363860813865057080368610501111700804786901169741084406071234954305564115e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9538827467074967652573934953302557590989686257730754974848765103734483247852567868725247631232593914e-01), SC_(8.6867166255078096364011845459175462764804387268554310320993700940771683001694175492879838583450448576e-01), SC_(9.9398705162821011723327363284558688239416916433882209763180017359226303026728259523390928152315921934e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7048328267428766474784333531078318770896026368204002097296995252192271271413723596463863226695827103e-01), SC_(-6.3746020355740932296330577441422776097658295318887088267771394052633685044912085868754739357242780931e-01), SC_(9.7140281567457348151725252357144524857351700898211156272574976750639580480487327897129940353683005607e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9489707372594851522162473111960554681341178696938108965252527788357394610960023032819629153208393550e-02), SC_(-9.9822891899439731357232788577442478226256087037111989978122214136214806277950413812618956766331896620e-01), SC_(9.9929215987746177668419877415984808839873423991868457088549916849464170470358478898906264042498448571e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0851380182681319117652189394641323620813495179407348366095225396694877833090395520492439673415179223e-03), SC_(9.9999524095037984164831846244433850921505553954914575039445627703759929148103300390549784963439398411e-01), SC_(9.9999684106737402177671981701005415815285831596948340777546473183770337862144139316364964273172877523e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9067609323013551572361341995022783618794770134821860896393101403036375903856969633583145725021127748e-01), SC_(-7.2316425121846084879150209298768261856157120759311107836994617705786544323808748280072879655863662217e-01), SC_(8.1694165255620344793335707939499337284433598036331198420303426473853309551944536616953448811537095885e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7546719999976571480647441022959095463511134914824399966540457384106652152918665560992425175099232723e-01), SC_(2.2014481989049180224060604764017765374296722270231468131542034314911604006424283862140195613531324256e-01), SC_(4.6829882290167983722222334028974448364279076667095839681946252410377355817182415381228439387619673062e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9679357821793608878566721770562817542532923332952225689879141200657530143640913638859995845857944118e-01), SC_(-8.6786873468366137317189975162473721637573361561709287939732505447498002363265356009436117632985589971e-01), SC_(8.9112430943261391741260625400178622381143267221644968928106497721629839677184256638275085668029782343e-01) }}, 
-      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2604841473383484110815454538167598317378087725571429802232357202786598817111171698646815534161394934e-01), SC_(9.4535307226959030563466339965858036024572995273377325717548123760487162618055101211916878285969874427e-01), SC_(9.4879322185291934602097298863963233459132931492724866343341942129838917174639829517901153806671219550e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6679266592224687005766596403861738696646635161342153732503878921356408804357998408702980554657194215e-01), SC_(-2.5556201032030319268686964333638343669743208840209257169143304914489385138714848873138781110669773917e-01), SC_(9.9243516139442863449293295507572212776684557937378777157019686829672851631404581344125216100060832059e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4436952786401087228359454852214153818156498895351298853821939606058886248959206283124032609711216828e-01), SC_(-3.2888629470062323150502147826801265516128081157072185676827735825472334088858771268382651019377747292e-01), SC_(9.9178186369387025552658569796612250849143741666088520750494250796272760587217142147844612718052808777e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6852683119135998186604321899328728630442306124456610120456735865485558016176945751839627176871333300e-01), SC_(-9.8569706663284681620158277114715094998418835144194266693406497564380942644485305271731483037269105887e-01), SC_(9.9930597165320143400785328431414092389755937307863813738368078602298452775045285827266604337629338168e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9667265230340997902558083161537737304592229444673035488777771965335585032075902639517042038253214156e-01), SC_(-8.1508429935105724808777884092328320492722842484957325849727007569051744497865349195744782503592635215e-02), SC_(9.5166382525040922603460901290767825979689152682109782910879794799251089860940930932155611303709893409e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9744285727462213197793960311263891897025658736375251410231894747307705293900224195940999457908933627e-01), SC_(-7.1468499857194309892994410801399890491027111458241372004044734161928593013797504003905308576833797024e-02), SC_(7.7599241943871734623269974680481483840960172368054353337711375201985952667807354560309146762710678552e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5526619006106260593626922816755121180570019226165473357944188731834301894740530723119692219514895347e-01), SC_(7.5539805411641045457078906130708024420030423664322411451427940625749324506387869837439236841230801100e-01), SC_(8.4557240417702400004117854874908314192579129918353173303051582368543818513119348930422378334674088709e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4384712596784374111662430554809504107041358941934813973484915023769008548994469818816931468684770263e-01), SC_(-9.6981368270262229097348110819007011528854590411692135283168224432608650025171671347711260400550905212e-01), SC_(9.7905116231591711362758214132281658644247967852336282509456183688059393419748824682484139444765878994e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1678783560459317543397377660816162244973464415921549680600757357160839931905824730909177257224715738e-01), SC_(3.9937459168986381313724963956915557146276369428454223325928850198734107579405267413946981820639352814e-01), SC_(5.5713957482990087532227119519222032446454986242059689202246419729971581151608904793551566813399615194e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0044952299339904090214704958923270624515499525933886945591875854393626748504589957785331115866123540e-01), SC_(-5.9940016778412728445864667073689666520537524308324786922764420683407689097143500179784584268398409582e-01), SC_(6.8225824671036424273297802371212536125383506631922405458040978649784613843293149735321082594995218400e-01) }}, 
-      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7890519003520628466161727071848438856389786566729289472282185329815941022688264946015294310188417270e-01), SC_(2.0431502373084723905220065606771815055074202336742934795913998014976054239108824274434006997605689387e-01), SC_(3.1698755441137806688552398545714358809041534238197664562651493320913915457415393615182581372869364608e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9879738230104461723662178882569095641927690173722173792135990837986230054655368840954391078913256969e-01), SC_(4.9028452031253493238329482508886977030900227315936761088531364696873184882005731597620228952876872867e-02), SC_(9.9192394611167131030067256139978635262767034055382711956621461485776769730842620748271212639659160010e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9978255332802656063237323167621244148273546493356613630046232009859670674328042780412684419649963345e-01), SC_(-2.0852962880409258780390635758383724027168151280517321550796305825602785108311361244526682342962848550e-02), SC_(9.9078451839957935302681084333234711449273098927785004966125650755391802610728113270216698432069332803e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5179266525866102800446944640636430577644791342112350026531952398590475064474209167056780954634161751e-01), SC_(-8.3398132746887280592842404789549479044327239590111906145831907360908089187595772896374220201746952747e-01), SC_(9.9253440579616273007353224956286721646967394471583759531482530944961914735241520005811841789808381028e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0691753672189982837265036691212770213398628153072239297557403854319029241619325924030711959527488058e-01), SC_(-5.9066410838196478482691189120908021716915692240405535985896627840746994013811549265130742701022000771e-01), SC_(9.6858946318092217836273436882553652438827742802045819049489945959927823480995896505235957120943586040e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2408338415069235492512955138007227012283923558882473332087183772132274418530915890554034362448575928e-01), SC_(-9.7456997539816156513012571990890162040114813490651555468079709133173416640912443464922436021379085131e-01), SC_(9.8990947499010324609701403983930948868778579127450100650921432354866409117975681304840166563537640108e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.4653688382334759149576065297871139378077075902420692271822689078787779508990012051811213709588584146e-01), SC_(-6.6534403213023983744362450157458131884489261615212565773770017727493590024999403716771634481078771610e-01), SC_(7.9376762905435952956152431770744300782150889683566241593471593364339622516110703071665956177589056871e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5486882049459328101769458467198935509910482705921002468689789897154957922549956811008940050390156475e-01), SC_(9.3491610331664313018350014542099981017870532341995769406017235839947942123782854828713976868774002777e-01), SC_(9.5508920115948540925362712976247819033616426394873129059405889116994890146609711534156806975536044907e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0137921476126780068509979953018125563425140082397502177669110228977082709376195744843255685968565865e-01), SC_(-9.9484785510870391626603378254891226119802743577178805732878010500879931803599827448239122185302509929e-01), SC_(9.9577484123031221280259485770083233737297287067110735902962100358957344648004760406086550285153557831e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8097480596285246929912380951072445602963658626082280067918378873467451571375528844384460740285946581e-01), SC_(-1.9413508200771942766094847656099346348318270457689562226877392115097835320354728749559755813858169275e-01), SC_(4.4405667056631014929105786081897391384174619870271543090320682735358269533789104580949129991783423918e-01) }}, 
-      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5994253940936518395008694866306847519766164116479266544525828739631783492289124310044738261433855260e-01), SC_(6.4999025900089106204125214598208331711348814529045339741691114303293201952543201827649916268430074803e-01), SC_(6.7667282103270911452090283865836058840982157039527338885688150144498806536765537964795037113045855779e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2458663041597497496970862450744817675864496347352298175386066711207644610328456616310612623593941776e-01), SC_(-3.8097186622640955754006915831273818651234455027814560978347926558140606525038078248965877842477681009e-01), SC_(9.9308349179903959999925740837139676541972841809767180451116873033341372469264593681350397622586968147e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9900760858062601340235768819420987927395656215907949715411426109651145333309081601206890130327111292e-01), SC_(-4.3793300824914297473775047923715406573714290064121143313888616297537846575019665649621508094158188193e-01), SC_(9.9255529426906875515132437831965722666590878412113728918456689074832627212347647237664818594673094041e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4674315166179601147660858130561434779057837483152562295133366795858369868826401122981843517378230400e-01), SC_(-9.6908091360216352791662299335302510883163599662912451077746429336095195734879327759872349838100448254e-01), SC_(9.9851166089944731454956586397901681012005938655739237720975230257887378774795091030119084197010666698e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9642308925376753164973986370690775512565684453831422643902585418155954147466707897769944820769101337e-01), SC_(-4.4319932880446911809137640273736029147506250627092316185360149075404266225723546676599761449768835449e-01), SC_(9.6108638748947575869191222741918822618519003607026056626199458101526447975420227571645922179441192279e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5332321406341946736397825802133114880280380685891393686424182526286690182888426125599300350912849711e-01), SC_(-3.0195173377179291016872877733495317578169748073398251231979470817517159535164416424561923495214443754e-01), SC_(7.9786001081669501669443162466786741446317551780246383296498173998698849864895844573694925325805766797e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9308579549856313419632584837436259577267888700323975952265950084874328294886356071687531308782890492e-01), SC_(1.1739081215745141010074950437269020818653284178730641690782816777717877182565017747926862942527502973e-01), SC_(5.8768430557718920532312180976705811115793095102222766644595441419785988408875362308202685335851217793e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5941764108678390054896642967046663300493870470968635537224744814510105690887054751713536648774471559e-01), SC_(-9.6576523415008503270245079313840865470289146733714424808456237059829460964973205709799775618684110413e-01), SC_(9.7625690764337963791061921215409324995917470601824851982824163311406470520061729825125834412544972125e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1789271757032987471957133863514146644173371790159457750423859006590836353267780111109832129610065583e-01), SC_(6.9615375173842637560681976349382368105760557838144132368986333855459442653856961628704416252272076474e-01), SC_(7.5971062360107373504777684904340244664769747080758550455438067263085943931032239633259392330182655048e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1725327377124420373551392622811331172114849829668827619087524592816779679411601667151905331039904062e-01), SC_(6.9681255819942898872257270427456577285521449865512840338295685280677713298668193402240360393561920654e-01), SC_(7.5552326144050359399622851674388045320375496038309510253890851057308240907555657032321771975209563529e-01) }}, 
-      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8653603649129697251767996913777652622300963838669798041696317736625338184528255272332323074034130650e-01), SC_(7.2709577814674495037084049226780045039952147603633524488828677103187342914379832523730318070997659945e-01), SC_(7.4669850412368234654290786941127036886326375126130875199067900470302070260828462367571647126311152877e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7460805436427861601940512035713251538208691745959663361824896051912977199324527199932936880279590931e-01), SC_(9.6155624717343779532400889720719484369291783385122993064259326090511623597856779431537165108289069045e-01), SC_(9.9939180085509085621970699960655279608147850865164807487226614116538251985784365741089749932840526318e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2625453528379249230952779703077963567875865301935155725695446774716203235842404494158034485952808641e-01), SC_(9.7406821386570001253190403310977408513797112940378542974739937514674786259357533299557948964620219294e-01), SC_(9.9953010824763841668052495960465358099818157688420473355705477670251926417826274018247662581438079560e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5114792305156405267263832787038293281255733948161115585862037802164521884104574378950825862573367922e-01), SC_(8.9244918708364569862110131793773975531083988444436846320134596370695521132914927606721420390900651571e-01), SC_(9.9501563332111073143702617248242562524335961381665118392642381682719152639729959710040198185335505265e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9933251285726419812282408692949957339379976226149802898424777395665168881852715193581668427793401696e-01), SC_(3.6531202367098268691542056154865277372425770446790577935249921439471398612664203333233832010559668749e-02), SC_(9.5139889006741544298404242879395075807221348798193096063769335792766191886094118332468769755968822693e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.6647431249705735698555129562379904793972287612982839360766581622940838765092032464012700022124153842e-01), SC_(-9.6384202065443308897765474316713351337036876835238597129831513256569908965633839189868190802476245585e-01), SC_(9.8570037140937548476521543751991799337658943921284121681842689084547300921731093313430403550326727918e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7346055491117709373736531460466620522884701016878889218338529187579438887966440348403332956111271670e-01), SC_(8.8081502197862194497364820028319166898911753060280338159055759282343041391494521206789443143688782201e-01), SC_(9.2260776452181768915560641500251081638594373436414901449825204127220044028280470094548513749815700808e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6569010609394604410347357341297484571135503688690410615541466879584856545922804777538951903448644453e-01), SC_(-2.5969716785568385057094432707970414051306437884294036344295118513036697990529769889458075128679057791e-01), SC_(5.9142592506372479467500257023090587801796464781047506517180191988257622989499147409883515603868235299e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5718997248608513101919212297072288631328300903540992483552923667927733247604843898075113014816526960e-01), SC_(-6.5319472254950257081967920429321367834551638374178059514445569356306726324701646148274963699773500264e-01), SC_(7.2773686673988762162487481828952113124535380206751583537574198246618387285187767980849393225399713198e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1146520029515465132365714918946546113023466911302293534663414486402733416804678044261887123981149462e-01), SC_(-9.1142547086751326133373624393378458562643449656225271196519961289282863845168612821985953954929553760e-01), SC_(9.2669171762128280507384516334208557933103187414261813394383770023262060270250574568443492644882754356e-01) }}, 
-      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7898640097442778948215635392497382088099840307841451280864455889726923430237941647394087824916242328e-01), SC_(4.7684683799100781032824282674864702023316035470112347680491831759947401259639455360918950878955253540e-01), SC_(5.2415708255953801165273149371580273751187656306281884456901286920426399278238929190137545875691076827e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3398461882031419352426376154387841473213903979051297495420759734429009215264243706650722713696966748e-01), SC_(6.7916609112587332953543384965478749241364841154231053024066228514790291264589467059353198305971155187e-01), SC_(9.9564681218160801770291662252122987294232647085522471828862261657074629710906600338948015808066040577e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6442656345440723442376520747150460224183120684672236385855393529691997437676844540712195051330384568e-01), SC_(6.4471081042998271564799780805169839335744214512624621760221558329119978912022394876045495287150124234e-01), SC_(9.9462297685096265831994762069898084719320951157968521331558737582327229938601082054321961436216360832e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9758243945478900416862834220731038097883133769248721083764385456274447481472682097190028152725140492e-01), SC_(6.9492995988316914521771441496241508820377492961523493334034878965411156804832118890864806694525617434e-02), SC_(9.7538704529318976352432547203124941294897802767160426049233373345157210787554862872576762901414693505e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2300259261367537233651978621529896024284384376345626534832947424063961525044574967920159956061903517e-01), SC_(-7.8221977065057543864924322346847889561631838171192582330530743793793179615627830289133595333928638169e-01), SC_(9.8139711123384398450484118586312598430717639266811504526351312610974275501792967262081189917788729301e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3291855289511259224059701093803733636004290381563810637581172027903849329361213997354317326105551623e-01), SC_(-8.4616654151542714028529374390637173202252238769773059240609303649249873599519600921896563741654585435e-01), SC_(9.4150608390436757966272516175603991276181555020896839104623632501075823967967644418583524563963441774e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7976708663609609785275619392128443605643753363350636662492291164472421858767505946240081645120441285e-01), SC_(9.8370920223527965111284155902882157740608034538277539380729787521087837104250581090959698124408223890e-01), SC_(9.8921652390336629139805841508358465602860207059944659453944166956478586740973022242830690896686475404e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7406596981831792115693529117399768824274847667599793225472630855636491960045331417454365352613800520e-01), SC_(2.2626419611131532422030467332915075245091745905094412494656216072014056544319004453725930559711963602e-01), SC_(5.8177013535922915175398487107985700599749481532032717154294868563163057584390473484854398232152193046e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7956049040709260981391852447592984456082676827515195806088100710634584593697291176141121086288877015e-01), SC_(2.0114980893208978423703631833546196075541513344004912744556891122428076221275759104992204247535987680e-01), SC_(4.6123537364217239341232885896370984248535829243614111488416448946353333761777458128951002931688340049e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3438099376096594627607484974212640682236429404661019028991465157747325717966476818012357300252454354e-01), SC_(-3.5627539698703546231613041874184447151041662241357068844073391075635103686681689630989620992572037054e-01), SC_(5.2118940284440796103799332759661876414987076114646584133489059078205276483351970027067775152820633210e-01) }}, 
-      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9682529374564312983735448397649965186289751944028286048803733591954718594670368909323225763768609883e-01), SC_(7.9619933112960398272003190954132055196890594099300574082662706428987542986830662534534018007884296639e-02), SC_(2.5931831807996832276230315068452704320935681596058290796574266644665557575102142750058454481346146417e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5515479941978238068968153004330891708450987235809516916675469203753185897237980778835899390485422402e-01), SC_(5.1837271246595510205195409219173919599835612659169751086797917813827808714491195869162013740980879743e-01), SC_(9.9408625348522234892523443144946083659165386829131567123418084604085009500713585191018978613388254537e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.3214829299811259652456122123480675987795425329957237646619801970745568071198314502174856224817704545e-01), SC_(5.5455317009311861850136268714092733564810188503341691191716350537645333029592450774235396675537952941e-01), SC_(9.9362486780969913490414096989433772335174991276453587832168242154027072909518121647124081598283188655e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.7776866278553617931364854884780586954700000977337279266889366672635890364108297279076279525996251717e-01), SC_(9.2590001480571748209841482341599330200079657656003448827570595505106657178769877573183758502845104676e-01), SC_(9.9650779918595709189093864281159471039591831171149983727801091307907953200362156689325219855742576456e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.2692217841133371639016113146770870722427995915546792337679428750299837332098023004668514635630164361e-01), SC_(8.4991353554244245862391446120156359092195377672932288207861122096392412063031433985841205571035372951e-01), SC_(9.8672829600732111657707443452512745139081215195548582201431530903642763032573748294297276176762133127e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7215695449276582364002772331023145835787841128410691615028134463479363374823885685636823839021226544e-01), SC_(2.3433065491170897904716190618297844228411390040062008833488870346658923830099552403068042982278191284e-01), SC_(7.8872011184311689014865013577665535329240109182013691658196836956181766552937672605823141653209982260e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2026245969318816323900048429817735953187511028338665364857065125396018251498490211623129003869035964e-01), SC_(-9.7544064342732134269263544397815765884452027788448835123900041572934422395765655961955166841580713222e-01), SC_(9.8376654786750615862806680514715166023043073041726673396911589420092163174862039615840185296393018295e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9864321885499277285005821824193362285243369492708987694599230151323904666332338189943995655193076976e-01), SC_(-5.2074191639803753918982377857825969458277952634325273500602297186541097354408858082615522470704559964e-02), SC_(5.5195264162618707683762275451462859856052051747091579576762221950146446659025132535039979500238940511e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6173520263376222417225203132433930020158639661414388962536140577534191934146589680929612360716046120e-01), SC_(-2.7398065627886271312533986005086249300732921710009458238372857330284834944762383046417159347201603530e-01), SC_(4.9104923359825047594988483581906206986376349781286454045254515943890993484473218983195863098394320292e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6876502706747336176938105971249579809632560556531447146404180168515874781391827071081850067477253461e-01), SC_(2.4798048780288663010454928350787873573814124527937790450772745751470985552499837159262561843688879190e-01), SC_(4.6588251960749667478876135853289362226179228151605890725700351891881777671975374972872552242975509198e-01) }}, 
-      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7263414612353082951988372657816092235949958327040419652224767412699025730206421252978904297256398769e-01), SC_(2.3234202761134301127000252065925398065619013943739262908537665632336855314220201314657056177117807565e-01), SC_(3.3461792533591229335922391438610650848912792211361148691701681017765688551629925874900993869814530480e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4283285478648180934072585820261468897627781298430446529758900275434234304084785094603318560925771867e-01), SC_(8.9660418397509985904881265093328116626057006959746484780744039807448056536309432744782874916320094215e-01), SC_(9.9841762071529674938316757016824077795958427282821055494362688120819221854580876489459957496431308516e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4599380517687681449749342768939977898304492493076349706510350676846030916007630919913896747011237728e-01), SC_(8.9503604717567104697282754366725208907588157550018243215078822879162747153977705980003073694630857794e-01), SC_(9.9817292756413783087071557062238850304267580651043562169403102739545197053509782885381911896979971627e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8933759554671952548874915735760677799061314202925018341863326536710625155345831694385885512503839698e-01), SC_(8.7209444304189620218399387522104595952377249703951935028093450802923603593607627908031636589483936191e-01), SC_(9.9413346984872887425505732106716161515680994743568744139957446507073719749974811713619406019733833445e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5478672921506516347027682541744109546709912916523451740890583227986638118523607756919159300296023846e-01), SC_(8.3199259917793136690813103418965313961743308089485127178697793186266602331681528774202085234243213218e-01), SC_(9.8527676394179822868290952752033994260881011008632494877286327409390131642621148124045833584818984649e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1799357140752219526860506704722448957402512272422772549067151679156012871591730261509333746667222079e-01), SC_(3.9659526327789449311189600830757682833541248315310183150539596731826483056998140567507536514484672607e-01), SC_(8.1425900571444741767204920485612399704114197469939431856156419081113091505202617607199740098915730642e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9134676824871192857064604921145011811825948903996343887457170242868809998346628522239993864155828775e-01), SC_(-1.3126913225444374375190930925292674074298823101473055849089345825622859687050630425671299020903476313e-01), SC_(5.8962998280195552322851835399976304610918553779442479979056890809251188215897089062172149700973694637e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7937069931383036297239773170693280247178761155492826729080223208573921661515807464143169088762983151e-01), SC_(-2.0207185188823027906335085290030939156535825531732800292023928206585668204736730588003774106487004779e-01), SC_(5.7552704884681087988998331848423083155768418381837960472830884276300874039502122039269356903674506807e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6591720250266955215959300917533494040092012410831766003583703338428741689999663681405546381401590024e-01), SC_(-5.0018736330494273241073223530621068593224893604707915633900351920603968508862254022196068588993628613e-01), SC_(6.2033033053903695950193856035111572317928184028163816830478137052964073342419819569811119740977217587e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4029609437957381749786295577020362002508423780391309495032879927470856010717786318399589393754563918e-01), SC_(-5.4212772828036970959090138334707989672948244698821710990247160789331333242345907571970309522162202727e-01), SC_(6.4104156604963168270389523975316341266732016049448495228524208148781208766615320253197163335003663299e-01) }}, 
-      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2490854246430981792517301774518062249230050754891465494504644046213553402083738381492615840192954591e-01), SC_(-9.7437987844914970176088174583013415816104927125909603347074521101245916946337990617682942104473608059e-01), SC_(9.7596961851222490374512667482061534967199511221064259399182477002855066118239296254312438009767211441e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7276418204535047175579286238286576825993344236959819674136341389771718488328039366191472932664189948e-01), SC_(9.8496321626860817592876771312529830383517977885988720232858617594175188941138811715946005371882399814e-01), SC_(9.9975931620106403333884299836538531844984195741129732288852930292039001540474192401821926333934686586e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8329643830524850857734236616703383213469655874555908018573553817666795636607562741935126129321617038e-01), SC_(9.8305768686512503524859446292331226585989481274930204191617162169124842578084842902964484301117922615e-01), SC_(9.9969162709823992612813248462346238603482361071558613953415070994524163493299626076626535818566296017e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.2729999074658063912210263821886349097115711752519613874754260192677790635978801989441783443374782538e-01), SC_(9.4492048134077834052618649260722075067579010295847309262464477063971030471064139310996418579490316796e-01), SC_(9.9737970785307984953465110513108895568993087606158841887753247454780054548274907611363294086990834092e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3739496447281070707419050609164802262890866943056760891901453693501362879257858091672132609464580870e-01), SC_(8.4333068968185102919788971687549759313736719412852889002513335339674797056336633172834314109386912886e-01), SC_(9.8619176354020591276737858274480142807805781336243594762089418819245563225525991822021708420218540197e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.9986086348053782858696400278730511016166454172475885850053867946723355708941625884287794064797909010e-01), SC_(-6.0018547056069961665288993046053858725253161588706849985384706851689061175247676309474176360448188099e-01), SC_(8.6265111016478953802119202568278915878167772299353185885246052026054952271832894109489212680592006393e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5101960261736600010347069739472748764464833261247511625748520933326393878544921052900054344887863085e-01), SC_(-3.0913057991325811279794083136465230691536558734485834828969761693665827292281265170919455935738804592e-01), SC_(6.3218434762410693079449924012775405468323660399936773441452047812519405961209003201518041050433569409e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9813776791738231789186333582141984002732116717828506988958023623070003444345379312783076642144678707e-01), SC_(-6.0999969318892559805890910763186389682851550469632358071923254786542232118640407969416797242200409914e-02), SC_(5.5258974326805504805733703376605947230804758695521408472137360033928159038670197655359261526622451489e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9336208932201717735158572296380190780333290065285048972070260377991074246305068233930672700388663188e-01), SC_(9.5600140405159490289313087305021017744600887833588619928530007986333553003417268752129378034560958623e-01), SC_(9.6404888050837590490811253746211038461811844125821268282464247874226971512289144821633993127791776301e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2325841848046766218991227981012098670747362700260131533668770717195845184596740318180119775363943161e-03), SC_(9.9996611170461176979906884255569334102893016722503713775857431038166928556333207401163578935168183697e-01), SC_(9.9997172858422789189447887250530068110857221956199374516787168292511028086414803902567529091441731911e-01) }}, 
-      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6660893147940226023098523167884871105379461645512659824692486188640890753961669120308151765052623031e-01), SC_(-2.5625607033638876553305288645223683943173356092262882491932070604355800974645470609928610334153595083e-01), SC_(3.5062418128597448697084392163943585267596312089904662734679195833126065663426059344052512267706023587e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.8004673195077557402379394009020774017083935838202742195090554825933116984811311365529406436801352943e-02), SC_(9.9927756144893764616564197015461264671404579141740257258688535178129447182078468698462248893521769749e-01), SC_(9.9998835435069597836690954066969364446749685399046407070586256765975194678255792719457667000555319658e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.8702693389602350119066841000463367956245442740440396026844368057003177113509077328670983128432636170e-02), SC_(9.9881331972325958942546436121280738452918350942627666026308661986017494985595801191111255152694725816e-01), SC_(9.9997823233357199444493719261143316328651967201927889271161145211867294260401394068297398573329824293e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.9675049349943128157221303780653132015488663013268857326052210116396978170494827167818500796579685794e-01), SC_(9.8045359059352230464085006221560445237307017357835812816186708261567859183156423464059505932493059648e-01), SC_(9.9905392511463619545579536010500182750606817500171292996731598023387063361769306528048525485418703020e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1978231760752493617635929452759351685784633511957324734251669001720650766050698283369880580768711234e-01), SC_(9.0762481556205538773652235504254080344198471632439104150034532802757177483340103136944608014404304277e-01), SC_(9.9159729802647450579108065260807691832646999437607462787332243269064093929988522189434757094096116443e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6359204754451058175603525981223289714808055606548708453464647792158073110139526778217975868021699585e-01), SC_(-5.0419120918346025331645545664196611301818918894009648819663737992439361315774251218402179325422954759e-01), SC_(8.3771971235903445559692154901818116063595662468285669581147523811629575622287894155001725268587882780e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2029664885938186425638293599601860974139347792289230187946457358004036168191429145804176076907055183e-01), SC_(-3.9122126488496455093506893042046746461294319660398348680331995936494079402590204723878662834131876681e-01), SC_(6.6167892974142638181130820815315433769826749456463967231809805133045134853353389496611779763122563971e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9069319807677672271394934588456323976740085729985490763120011281814851368488662131152844808912580278e-01), SC_(-1.3611387616407241996511120764544726540261354107025452073468231723695076839328637482627175564337286234e-01), SC_(5.6185295116545624963536826695164333478398128794897210140077445229267799631297162515605360171575161803e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.1334730398729671138795710848900641263748432264000037893971898932979195610995461458086277869128418804e-01), SC_(9.1057344914423752607049594788282121025575967574905231572476829484173358182098427682309598449132894106e-01), SC_(9.2726463942887743998049743204000606960161876695902299438489210611015920168991361471018080569747989780e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4296461103709209954146764741676581431886280550143103306657317073241209880448398168687232794854414082e-01), SC_(9.8972780095893687280221180458297440706211095468343247375994848963508953019225794555596339277604253891e-01), SC_(9.9143772014611744520440889629540354561758382252308845674887458674552175482157874143286841942118202690e-01) }}, 
-      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7727181261448664962104928340754805775927758318889885697679770784778432581047825899786163776197478667e-01), SC_(-2.1199010417751978776553878504438072516989498412555189859805779771910154071368808396686084045201772709e-01), SC_(3.2168375153211850299067931553417111246706912711147818889351071685317428407677118866910416218637421440e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2870661446649418317255408335162808915830922603868822198449739773147711529907925943665280307834869435e-01), SC_(-7.7764258687785293326613988554791801020878097444473931910048110459922453746525009978129555344668610398e-01), SC_(9.9680789665509610182966623944371613993284074495095700553155719677535320863526156312397112209583526036e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5183994054286622465971549525690599199367772313342424036855182609427637147446141177296718975914939758e-01), SC_(-7.5835657306643859872000558043107091520648202288993740546557684908269991953393323946930750377597452592e-01), SC_(9.9609309972838105576006230445332057410076672172036178220300239421250063774462664918489576164219979557e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0230286260080753014539819609254972318794381412196911652020254634278662063761258374332667693452049021e-01), SC_(-4.3110270718517675265032810971258407689952284686069475882873333847737088857376067608700549028965113999e-01), SC_(9.7991010995914724250180758980565945978072899610568862229796329843032009279280149442043757706567561648e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8305238341999163638014826321873876426948152755031765855130997205917167067020117867553818740838859412e-01), SC_(1.8332487952341262306928282025887332664446148727956005528901200958136252113071407044267226950237308891e-01), SC_(9.5300826871526771331671696111049128932777115570475820176868495993411626950799114305860178206851698482e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.6704197257721722297752033050376754289154607428558811484161477364812441008481369698402585057832621682e-01), SC_(-9.3020438096507872772399640777673117298801234086249364955406552524556628471800269488425333087231366065e-01), SC_(9.7269135876092113047194976061102985132366207401536823423322022206977210405953456052305171152166703067e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8272235393587397013485847316681848158436269582743813538467500213963519749601507998708302711634140217e-01), SC_(-9.5920178825154324679225268359581567281751661874247188762702087307377554842480303309562476603678915136e-01), SC_(9.7311008322766574811565171074995874003830086163918054301384857023017066294188196747395323237462088384e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4267050712804958653791073190427004794039223847805279041184497423996199986033302408875456361424551597e-01), SC_(-6.6965701507724508289302055962793869128113735625198514735152564278012417239354255516540639328555396886e-01), SC_(7.8449424381754716351707525464787256900099398919141601418288405806428231768447850244597934230481664640e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9903623719075898127015002454843599297392336508630990954989291536079818437049954614239280917282462728e-01), SC_(-4.3893015158787637329415345419565927802615678876713953766975732985596430883104367274668712399991165430e-02), SC_(4.2558428254560162704994847571351279437075709335239323328308931166064379966189327683422718623529753402e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0755353087493341271414819770367017126669893985398965695714221254383155649658745313479518700055075402e-01), SC_(-4.1993641018187656644736792691479486186921819565566649236861904343911066318915263639769920951474790574e-01), SC_(5.5934126553733004496414311354457490701004432854938644762103478225832099112363380390891465621028320600e-01) }}, 
-      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9320281484958677271373822629778840712798571900522984269204724112121718994192367064013413096738115200e-01), SC_(-1.1639660035781739482614862441436638089049083014131875386432121503170129330873537878385674242854881558e-01), SC_(2.7205322594840926568048769266522702592790947125455020991527650196325390765573241187138219003638052411e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0787917417800724552197154696153021609239901990991603385499136338564652483754365894129891447033862077e-01), SC_(-4.1923192279913463420456303318255813851302462835703469706910634884128855684295740269328853604406409988e-01), SC_(9.9333203007473569524816399894674631796370604422579926059478344563189271753994761742717717849712722771e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2804432983366552937455345650230281894980578519655465412445663625170527338852464166389605804296597853e-01), SC_(-3.7246975966322772693535136489858219662573763855298608240009513299194288629595731675494116513199771736e-01), SC_(9.9206466630566031772364738022689898122402908093741700430053004642649282215357114636976703751064565426e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5025025285040217843761877023684039724443770077816937691147749529103368651752958897867706348750977210e-01), SC_(3.1148749085275756311469887292144124163039223875486872779102836618547891204709204995754225067219663771e-01), SC_(9.7769329576714068201951374917276785005149403207033873238393123017854185791552086709366837367751249444e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6225854405253134833681932414285866537922684505203663215407859514114047959083713864090430651328272542e-01), SC_(9.8674827837800291943523209274219204431958047051642521564336888693218219370588997333181356021631191857e-01), SC_(9.9874908131648461856265780716090548349982589940371979395453444288794880274075280759057334222451669330e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7025287069971652872804048623955788086415442476703348773888526802539928806924225389088518372361930805e-01), SC_(-2.4209371511660346929527465814805260445936726050341791427676615199279303412821646045642477109884801902e-01), SC_(7.8965712111540107143792359514256194813563872282840778372918846433216267010587768115237777034687147198e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8050349867574125287362582191473891294696032591875762338459856416422257154020336572691190626073456842e-01), SC_(4.7403964899550219136531905647006642076264756154000221126661053451529339957147549029734541958849126699e-01), SC_(6.9669559528917989885268569257167339257208432803145351496594525106419260166477689224570961747032012316e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.8171452275870143602035140647027023775042475764757831529842339189016668491511101313800909677244062264e-01), SC_(7.3161828125045914671928999006073621259290607535169949013564336894092260244453507207432453327949388618e-01), SC_(8.2217324780635253107713681253240173743149123677075135627798057245311790041449025538350665663915921526e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8610371121166899910319836250306566174087951922684634609716541123541298324104129477887309114826171079e-01), SC_(1.6613088434897741167371337918533314934239609142297313215491395414617026881583800609701851688748210389e-01), SC_(4.4965043604663897555855856991958861776273621595191714382910380150534860010669751208271600431365616383e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8276487955834167470554956860481640517718200020320601611345663841403471437742777593105889694641906050e-01), SC_(-4.6981503532597433983545423672954203851991443059546839761068563022810960486476771936333706421848622367e-01), SC_(5.9151209362398275998236328248188728643438697160486319975508172545526440501804844632252770281104975942e-01) }}, 
-      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7952267886586993099444779734204320205874646639226293345506271276170963107584110759710218174647568334e-01), SC_(9.2518243402394630918182768617034264219609727072923815438161470618408019535276339486995179405053300869e-01), SC_(9.2994158166002946054820143477193286169264018601817512304550268649577619859642128917774109905812690950e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8371348170025850467975297201475411589898602944442021124986554162626005479893850755343790403434025438e-01), SC_(8.1195971038060871248884272815187247516746102608797521703042353313780255497921615728296014934403164869e-01), SC_(9.9724903923096289869436454005750683921873311940277011265293695919091693925237191610328290932300982474e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.3715259410681494202797523434340921589406015910124997083200433893549993045703472800129397300408055503e-01), SC_(7.7073768029268967952932782357108681237498413843201864512762179302063927859082691023138828443327723704e-01), SC_(9.9626750394421118891589161882521604690570288718225541314218885326574466552050425010265508177603783089e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9893695331914233224932388429984677332685527484753931088319098828212051832567548047494122295175996988e-01), SC_(-4.6097324146523440013270387538252440940630343763689272833595712013314223049913087227932988634334445224e-02), SC_(9.7531931492284744673964343232716750125944380142789962242602188857182626334427546275923685625119735921e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5645040312450942814307404444776333906500529725716918897669529261761783197171574427728804110077931118e-02), SC_(-9.9632571334372307913802216241225787978787853932989237297918646142892368231622834688250600220517100983e-01), SC_(9.9965164479953860856792429288904374507600615123658417752022126303125043604258326738510331832169463236e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9285414384256021470812458092265356465028069854435227730363483143942840765524035782898615052594197613e-01), SC_(1.1933419063561268604675133785649450221706075610146239844125815365159051250951142666844227368832897301e-01), SC_(7.7834200969262046798144745190698020923111799006562720963464983185024571221214591836184750873680022992e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8998007749475104708483873240522739238675705355558121396572110868253171485103017704437598536606753747e-01), SC_(-1.4120710379965560138293387729629729978428282677816938229474801169000310710433988464347256580536215757e-01), SC_(5.9115220154892639142556202745123861109522004792659601299782058897034682117405586384700971912559871435e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3386460201929056058296483511041601432877500004901458619354786536863838466236888969489653613074249724e-01), SC_(-6.7929577203385292148508551337098374448682615555696471242372591430652743779635577613928030308723000604e-01), SC_(7.9025114936029102272210982610143052299680342795743198291208213547769481387134598889276099484625879767e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.0519874419346427915448621334650325988006441340153925697070066706653313113388575798404674895297748699e-01), SC_(7.9607441864856691704142391512283099205692960449698642329036412765158556602985588737486579742068631747e-01), SC_(8.3635773649388638346331680241106729783044557631798194726194164692010642273451765851803649083145401375e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9460568385494482703656460591434492724578400140243509320548414364693351353061023650962336140267703502e-01), SC_(-1.0372817188901741666050857061563620983915922101575929275489512560181374879782279424109399198329916831e-01), SC_(4.1799611006449300798861457778503488788954493264050318558304812326599346547616283185552057769114661184e-01) }}, 
-      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4086474172215898880945219762955964483909050538609485633672591276622515003788422899941136471491309345e-01), SC_(-5.4124531049102573846341160722930775058590128211674697354857659607933985957376991645219039559550960086e-01), SC_(5.7990127775001914607456884584507604097609654643474688975739045063998034704141706812342143317962066202e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4346353665329750374238653693476739711858954798669210088668212399228996066416352736047036157140206986e-01), SC_(9.6991005063370101306272477480018720778393787437396480120792368926344858401864363048782010701438802058e-01), SC_(9.9952196593780848918838949078925749789508583911296916116603617795975324282495873961335588967434762335e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7719739910620237728214302767124837265845274666291230019688474212550104667505393136313739119234510724e-01), SC_(9.8417533079731135320623754804410672797270539192800515413181318726535301340545683268056486646410909938e-01), SC_(9.9971181029799665321865026976105967339872764365890046115030075747118907477152356453722464204987959537e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.9229412719218491506914485050482655842820601367358900829331508465459740438503894625198082555047695890e-01), SC_(7.2161543875890771781575886713912935217911465816334044935266962534169069466360585663526421274532611019e-01), SC_(9.8822300302794453353387257432326972739624934518936910069008704176861671107163613710577836216426590235e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0999880379373052386417021725178214162372845632069764180180885639988180367995420123316343767700656520e-01), SC_(-5.8643152869940889792314971498927329746451324473134829719425702984450926232239510685084657909079384083e-01), SC_(9.6834519093223539240852383407109080071384690362014643089796154987107364070409034994577149084736821452e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.6546849951487797248037609668025737989965468169896738855429810263068560128961893484140920515209975980e-01), SC_(7.4642593480761160895925260449361932946953832259684853927155939166341985615776006419123061585288518459e-01), SC_(9.0714639994979153882457501743479966010498353034381684818140287070520460926490010940326751609348688599e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2895458138043534407841206147773996903306355066670699565560481066072549343562016681630589218334339244e-01), SC_(3.7019371379360310194349363535896235740530850136085688791420090617735429266752649754660957291596491850e-01), SC_(6.5359889753526918635060543007986908256231267033208171398140379458231109328206763747216361247658352879e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3998458416227392571062207376348139831005353538955063512497002941311608703689834876185551231952599485e-02), SC_(-9.9971199552353306981904102575118588116967671690548076738795399376253743294017733002380869795225773118e-01), SC_(9.9979920080365833589369264297384728917127558878746446029232585255083770796359954551529658214418439853e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7772655788738409842388975310502659552257265546968229451090391943528555682290018856885533103264758472e-01), SC_(9.8407991068891468815733262432500660202736345756858188260210946886188815202697177408120861303675598174e-01), SC_(9.8695713823431480292427319445020941930147601233275068596391279098427777408045883897613166784682229554e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6523316595667396259231173855000973723127547139287182684480344889643061541954121200743077068316913449e-01), SC_(2.6139038876220353583101795451266063882563474355239223110879037845286901123256887709914041140232359557e-01), SC_(4.7195868274023126845840205457280244944041236165929837845097577900297068067598350463080547590240299518e-01) }}, 
-      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8020745751100563563526820922809619354395674380616514881604689604787683170481460109658346899301911008e-01), SC_(-1.9797307958358904485409201852755917826551660506917247248841139086369353626037181692165361670138564311e-01), SC_(3.1318716894044719354452028011963390927153443841773754516209256873199333718310498941901941245531990729e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8156891199598271954530845089870114748747364564928811257747363704923113666278595619885202858887007290e-01), SC_(9.5954100891905528738432717913644120337799942267697822648042875905062261530727703028678986808131750729e-01), SC_(9.9936056640034402303786126231038383562631117723150844589931179552156505022242166603536158663165961880e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4922485461942903831002706953256089021032005287377448995399943564212684074479960786346554051112400694e-01), SC_(9.3703895378796214305354715996831321052454659031719040496620841593385967019899654764037512128554532300e-01), SC_(9.9888016325000345297150283507821877694048334682781443186812797644084511929765793063983553845976727719e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7321154602490444546419973090646215324910682563580176189070355160598330058994586294077549996901560522e-01), SC_(2.2991147575494202863182293633857229646704482938767278055230732263693936706272641714803801545893098825e-01), SC_(9.7658918935521118361021864093937902061812960232858971689724181072298072644007247406802088615747561083e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8751752936545647477729320094439969632151406412443170878016430524586714029102707842261902655413467175e-01), SC_(-9.5777537570538107549426334462286706855097435998204962114649575283709555804537233507695365075690077806e-01), SC_(9.9606698365372693046021085891259293000540240974780008572273920534334226270111883563700257511443151435e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7123757760566517528120437737587371448016560188130359595205224595741499251217371515130926809672346839e-01), SC_(-2.3811251089911154856578861068354434029578007205192566925156125550564295085446697291667057239840952849e-01), SC_(7.8917291013113622039646747394810866543768921795824789420402391861753742606228278303128064785122278408e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.1935077891481002569235035488337500670402541335350183798608054615744514117787918374407014305631093366e-01), SC_(-9.4763657591215005207930094425878720617297240574020282760728916460438399527008435803847180862304447134e-01), SC_(9.6555943587039071369638115118301554123892513603434597570633659348993913099976612175655242318010286896e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6647052610544409962367914196590383306791091878059176054044877478555135590557734263305176967534951982e-01), SC_(2.5677757333822222866149626920839121842282446865369501818405604186385213456083611141008934808367815362e-01), SC_(5.9053641747621718115571135905158050883978797566836363021392117083768326505113827097078971302734515247e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9630976009294496871505799914209884341653582927639283595200928915154865640073845175606177195776209093e-01), SC_(-4.4342847671538578667552929304761355054682042373445900168592919918492965221032859539524661974472124717e-01), SC_(5.8383825825098083614295141116797741698212853518846467369980358046616665963046575079303996500489184671e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6671675550315915023953817801439234543039456353563589571148444391655553646360284387501900623603159230e-01), SC_(-8.2391268896162324670832991410037537999769015402074639086978323989475632560572995889553201047695337114e-01), SC_(8.5560735412539100017806440191444430387040877399894322661736784756033952247662856454518037917116186141e-01) }}, 
-      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8840783071654509652831863561732638786012425423153969807806913821255314364988324359382934391940355148e-01), SC_(1.5182213336076374464789245462217358722092272936179630975076025945867377271659007192620739327688004630e-01), SC_(2.8797974733776662740250616030300145105037777155815025913561130710929860845117693292472702407763961732e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9837550517988426641107248112391940630115099900293437529641297967757074011407290345564198153154440315e-01), SC_(5.6976755407893176452807425006892700813906158361891430352264559808537444488608157691921482035943054353e-02), SC_(9.9193079482417282220309056926937738322060635203032443549676096387329952891654611016219347521914322610e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9128732301992783092707597524847462310078418185746351890721426750383360870344136313216937142325014422e-01), SC_(1.3171728519820494179834552146252862996414206794010492518111167243437497768223350382114500573658605566e-01), SC_(9.9094117521805212701620100247149571137882662722712152077457417100085634748654907646133050400729184421e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8810446975450286376760171968925396030867311220082425699084698694263194832834174360030001863092336056e-01), SC_(9.2161538645824277049218565357760010249394894820025681021566687552479979495602931354154318334419790555e-01), SC_(9.9631373241493230743758991273672305655265555282321101442246209209055721771598124125632880185175016215e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4333892050194903403063740554726314015304565294347212736919832618163076223416295616143037055970317188e-01), SC_(3.3183080186477186107447470105161365042914489756986084047595634716379181456529189465621414476992078659e-01), SC_(9.5681245584756956464800213400214503675890562005027803738919483239710375876639436329194301025913457347e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4961226283590226711798039600508896614793345463538559611941214602561424677666948972941781240922065686e-01), SC_(5.2740781454094678909570808989851756453903260160599689021448299955466078522749971891371827638373222285e-01), SC_(8.4341655858962134619872736646751839449661196384473155521977168030804816134740117883522421640388565308e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.3144931202440392632578455789555115965996230641557414077868340447332011009066263482295359914224480289e-01), SC_(-9.4347302746742544426728902302895616503157544224013162198602053140295508306413221448628279099005071913e-01), SC_(9.6284923347454600373678773974628372575662718985042065718711905308264644590087722827903877527834152155e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3459450145287394186088421459803373266558905683078274040976334715045233998482031871400588590256724230e-01), SC_(3.5571493903694009372879955758147040306615163945489197016245740667272221351379700812843311536502574815e-01), SC_(6.2528779384734303133565219942586385009179077459171094562550016536268970634867391227417762565453007943e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2857336304424362310003630425084627984155500510046622774800566088785466516411356191602698389531518692e-01), SC_(-9.7352669080341315701678925411787303440990275242172478972280934179874926627292127734872061028727872051e-01), SC_(9.7833250624471137552103262912237378336551026916532234670210203807220416914118081786423275211873688282e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8232388517464306143859027763013053675164481592252472684095396114091583347039863881203733145488310476e-01), SC_(-1.8718916799696149557166466943343357435959667090778980006889537676174767549485772666411921488571332670e-01), SC_(4.4156163756363006975380149882769903380585115777905317708174999723854017265889869146583018521778789345e-01) }}, 
-      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2138902966448765142295275839520899517638050828758027046017003011981437919933223900785597602176874072e-01), SC_(6.9253004835871847913290001855038986870920417100846458230514023712321205632670316780457839999529429553e-01), SC_(7.1518950972952259998329201633121574881352191219687152262395558854140082597776562280650440174770259311e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9124677882433138335861501925856894780980206165671381753478059083413907347024975439942215033445157949e-01), SC_(-1.3202205675714592427718254514834324301815345706789496615621376667227690515141082247360474561661240443e-01), SC_(9.9204607726027533602354699502327102937400121831526521421541403184024105940052308003269121340144283988e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7516034259541766832150349341872086564396925791399754972267936469741660587204966984616105782367152928e-01), SC_(-2.2150012692815243960071387029603330592398386630537251490301218031879620399465277114845960453761665302e-01), SC_(9.9123482144313188533895847795265470715360518638484288185158750009950362801701609685428704513319459538e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2827876637300902422714770563788884954611508243954312478064023204948598577792086805194782518769287677e-02), SC_(-9.9656386792405636732705960759776360639986212735703590448231548901906231554074115893865458338080451794e-01), SC_(9.9983239853184367656672743779286924702272039747960829744989295550498583226501492051628115076416392748e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5506675897819312444525549935823408506042141456220310967658782559131651991047361038470264508397118216e-01), SC_(2.9639076553578716872711753452900052027236578609447751333708319665997262247754910375915133116162956859e-01), SC_(9.5570691863947236969442424380095058040510410373276837248763187882259455735494554951739465660352624652e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0002523398382543681800206047411849418695493214830369734129816803359453528771825114878762031453647359e-01), SC_(4.3583778885310102723058054463900515598713236239557026600910794640200440805482288047647589880611490321e-01), SC_(8.2224112100382522609932455779878309159269999814419709511222542298546446627328878701723889492921451857e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9561697298690910267695558064077766360534911018655431841027171538674183505569070764570479021159132324e-01), SC_(9.5530655042350518464541898921176605033748943044753169069081873647761174967852998814561576646304970337e-01), SC_(9.7056332084102464505481812088428585524040230132487801319676869202426346362046456969139441494474696356e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.5207431450834327054193903400431942384143242874532857303832484618122297442007668295686196371374135211e-01), SC_(-7.5815505561756575607736141029815029326617238047102909950205264617958329946074883502155662164529332581e-01), SC_(8.3876894425574629158182235563773283602330740702959357350648248997894678722425718913737954796528549306e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1235982427664551751829001799194987435282300628949215529979833897451333883821902796791274236613513175e-01), SC_(-7.0181442045354605237259676711891065830110305240818315469574742850840925423770807258624692305683915004e-01), SC_(7.6397177830592032370220248458070749718738324548514924173943617772087324512803480619530278060182723295e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6143844009063285164901165944361377387998032971936818485209064897489619923190307695665020659123500095e-01), SC_(-2.7502022819438315815381856063612385614341352597910556494996103477245179891200648759424635924481328118e-01), SC_(4.7837683766226543752651102357163179377431021481571870226311407495749951960891414569586234247226477022e-01) }}, 
-      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0266789273367661138943653340328062266389053034094918341344781374557666512309684552029550514807038668e-01), SC_(-7.9799211215897971548175796169872890746829567015373564770946213409418853442707799311232206073901010070e-01), SC_(8.1182163315848315060591347077881003111492572447659943409549571110899856686261789519288489847500494391e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6834778206022232667776599763459462670717771858660232869312528460757136189146070886877283739241268019e-01), SC_(2.4960483364520039491683531768738282821122002471182623021779467285026182210281935636842976195009141303e-01), SC_(9.9241071213550529394758737916398026721245899214078026141721998009371981985448875328424864304589350800e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4110860151289255582558784137824904166610718063095938521728938906354070405439340019359106455077401611e-01), SC_(3.3810442197411084345948635795737877761548344879618587642887442190626626171688736883665440979677925052e-01), SC_(9.9183875357931180410280312006655259974108990083284570656558808381510663175225169636095650958014122782e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4511913112683175506790955304279732843753796448403736924046364598374533065443802078742116170511576258e-02), SC_(9.9791693695745119193010371907034969522127686619966949408435068833888554016295560514181735261696113761e-01), SC_(9.9989833059380127364456890934680134501751454926026260704239069482460978121277504045656166455476660914e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8696844379298289875792729444655615929977189927083885338621548972450163795072222780796372670825687639e-01), SC_(-4.6183003336233356781931253849819847590022681001496591696355223648051326746576546312754910540565862449e-01), SC_(9.6191907804053964402661147130676230734290656568476021914117959986635158006242799607579106329825936680e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9928257618481559151783955938799972633315205407706563649481440783518627214257577052518241460730944760e-01), SC_(-3.7872588153415435835623003363094851898490467919779727254736816319134398545924076427382566589812248196e-02), SC_(7.7504536440118123498953772470744025283552550133879670503358671978028372082077949605023853601241743091e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2701748457183925810591483837991263336296631864552238895285120270469756982676649094531496105201072536e-01), SC_(-7.7900518229418943829725241951262469985498949663752467589718175499918860851165868903660992969029789553e-01), SC_(8.5967231701474797025494928125820473451437092568339296656433455295312147440773913824522518534960757442e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4261806997135142080432084217817036481910267151813067991587668680875384697051150333079049171764852872e-01), SC_(9.3947477780359071320653067162790343753173755477934065305751221895218763201774365209062506405863778349e-01), SC_(9.5820306129043441160291657104543207862445498646223566816834402814866862367349904220865403963413806845e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.1832684752345778110700005116411589206453010034043965479722855805407063118426896172154156867923434996e-01), SC_(7.8592105814242093768067301574861285576722214358281880166901660581513496083105636219233740977487403029e-01), SC_(8.2844166214801489908502319091146788454806214710889442411706037645998753938654872393174523203717676420e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9281425834303854128560218965534040739949827053526532026980592881553542689805409968427049792121981322e-01), SC_(-4.5042502161777162363063775063774245349536708712856153529314394800478070032740873290690225106463543594e-01), SC_(5.7879231769061342055273986699571534037810237382493737586486451127796177514661109865221934707989720140e-01) }}, 
-      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9274189011718790992101165193192556513469470047834354289955223536185935578171428750870461445727800937e-01), SC_(-1.2026445695446849530915089795436473519663576508406158584824903552043701790706788571374654865502523133e-01), SC_(2.7362788765992056632769952088614784725057580838408173499315821831555215576980105742320453775245488114e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6814236833955854983220539812497431275744279899792857145102095113729857268227212553485268310013986664e-02), SC_(9.9622451700554821393152718469722048875147104735191760070210560484655209249565959152741966686654084835e-01), SC_(9.9993923097425287563884901121392838737572346332737831389382542365496000542740414695585089455418210302e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8926980088511791775054115782139653136995321885260086536145064658011406616561464849165705079242110845e-01), SC_(9.8192512060386143105993402739811080881564982680268751987488245789702929466675062817196266752291366143e-01), SC_(9.9967119740029564252316520623600610677626005720075388824094627942214462645922884022097976372835783112e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9908160921638027804641309903616079585634962657310202503129571974422627743160465633137246808486024054e-01), SC_(-4.2847848552850425003613151335319264305350622566652033434342676055731692214494611298524009974991944009e-02), SC_(9.7531207591886081797031316476844555058679596332884233582030283412987144974089095236709109167440508078e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3949846968910248620911834180432432223320046459018429982223637910184007523777810333423856874567140651e-01), SC_(-7.6879236941146604274253915774939137120928536384549446939674389528157953207327832985257526700918923148e-01), SC_(9.8038895526663558561624544529383519706491281050224577824578214085572675871067443909437967206316317703e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8684100118259816529781350234103765528218497055716405339633473465749200405130718517181282062273576671e-01), SC_(-1.6169365598231517048457880534222065567782374760682944377466888287656804160252913942212230871008864738e-01), SC_(7.8139395336157016565072496682697996959068077220382069437819056426590844188813558032018072982044202136e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4736155475368567110643926243049367559923415013405283766055425467511520678111354390005167442852644665e-01), SC_(-8.3689624708062107733215295615819723432948373918533973635780156166954196362136434252038099532280480058e-01), SC_(8.9505871230937231832559096975716226426776453981901529883728024071814184821390106944922329601865098619e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3877348694410033274900433884973824067030882147557348614564799476042158225143966040629487264525528443e-01), SC_(8.4245066904009005498765013613628519161402814224963755819982209776597523499464855395207543982694188032e-01), SC_(8.9308882283123565901599395848425019647117366099204928805947492004286886876233512016485828656546619163e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5622745866317164473510845776162533227864947105408759388120253617617194708128735419468767291143248821e-01), SC_(2.9262441336732716880291603154649711851757662763044926572337121778328437735336001951206523652651065465e-01), SC_(4.9979634478165670083559785578402946040666839552446785000065775030919730605309049959839850638072350388e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.0884139299144661305081543115863986602351912235275408677840659838207822677641073965632881185488393433e-01), SC_(-9.9405912860940091871949084763554130076165536813024984390765976546110453818462507570486785694344137641e-01), SC_(9.9504624791174310826968157344550795613553323643820759457294379839988952075868819433018579518780433713e-01) }}, 
-      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9896577690526427353061190792106723138470133261364509629452975240660551334420292102291509649494124385e-01), SC_(-4.5468412904584301042401356289996602467454642509858661666945301740955322667899397226404366996186091581e-02), SC_(2.5146746012339606135081500313033279983223230018276580199581435797368490038637749546416987838098593525e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8979951751271349361329717104627820415987097137930646656799969180126172044689169375802337094220305816e-02), SC_(9.9879976187744614954249873544202457615165542401598871230463479109573087123698409990993185686299548466e-01), SC_(9.9998065681077067931080474499603903613381832608534725738523891945209206719625867563696512771673607513e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4486642790585155542776713581487226138647244707482988166119521026050605402308789849200261572943295003e-02), SC_(9.9851449952287181331176293601409708390103659481205137027897994507059776058753433488034697191916870103e-01), SC_(9.9997275497548174758836470802361710736532655708682336503401968007411452137919174555365074622647541576e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9597882739369444790852490764334997147464298934933713313240300652642735331085291878503480420894191843e-01), SC_(8.9588924446503999740795961963216399530602456498085254163627013854849586522840203661023390529053311392e-02), SC_(9.7546710656069938493961743706369248807161427889163799129993853637301751204822674448698496973759808748e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3132547775332199707770094089036878949341154276949639831912312640303453535859877952677246903492168003e-01), SC_(-8.4716777363766861570764719605104081973652612625540980095174656643683330323621069170515474273074371709e-01), SC_(9.8650403203500720655738671549901752119944558110590357816811624326292675349650119563870699134430474348e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9839528997817481164052949113055711838936701984244935881988735387448611544008820426884765706287674810e-01), SC_(-5.6629011552350359936085648130604464999884496312041367561812976698495586874576681035682661679412745815e-02), SC_(7.7550248604888910500163012383755385519854934094306855689157805361893017495261919344494034939879756831e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4266814983295747426951748248127931750574357319496923222075560779808924259089037121008429067813940767e-01), SC_(-7.6614466596738981795385009370194823699145567177231072871413820510140180290580339006369889963816452117e-01), SC_(8.5196616726973012992863191381501468947283658882473777352773459959208927734608382733169681144268824164e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3449628493831019968303272694849759834201827523296311108358912464482695098739554555794390017576443010e-01), SC_(7.7292591132622968447540095207097463874364060674837099643420876759446621119530873028188587152371782855e-01), SC_(8.4811653916691626191498677474568086006124061003301489518270469621840639833868911409638969364375455559e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.3334805261690271834432689443472462276611596647157762442791909523632614252802749096621123226033544577e-01), SC_(3.5897271856818784542872874264322142749670981535366987258319930423211806608978149830807080580477860148e-01), SC_(5.3410369503742296171313876179881503515338796331169614768037317091800794348381699620922898170008376011e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.4075523008705922320438722844409241813586605820650395648747697714887618760108705260708526509757587684e-01), SC_(-9.7058586389135462896471244434970122317190236639120266168470853111571792244330672952633435334550593386e-01), SC_(9.7552241585774903305764397599702294819686980712209918664412407818208487885001548746829271486602784027e-01) }}, 
-      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9678909746450010311040375609930548786721312829850003347647134553256479376140041895932118885830903296e-01), SC_(-8.0071812617845202072200250641988711220008544976613597003278009183931824267450019017505791443616095667e-02), SC_(2.5944889355661670030422550872723352047505478163143538988216900437521459771871070293328125020884802244e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5207439704134228047204314486507313036215735069107666288485527524262340607820974822934711454420003067e-01), SC_(-9.8836904937604768475003980087848052296841413013458059942492381302879300091904145577042917566381678912e-01), SC_(9.9981351672966137538157415232087703857391713918668706141611529154125197261473405488084506842167741899e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5507297548929266838110776126540447754029701508059634482467232207081757635991721439676564943915973358e-01), SC_(-9.6692180509855020107420442422105488512896863109637831244811958564662752819194952065452181408818758957e-01), SC_(9.9940274499740405081525070486224662501302066161285266636163919450345102323852538614245194225366979917e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9116496448216395680569778473816797336045240970718320510410492452111231747211761166684825899197535863e-01), SC_(1.3263488674956774730756775160932939266754190113448551582905188715106923009372092142223815757917442750e-01), SC_(9.7570662857424879310703916044065233309790416766959585948782020563712027422818620743222861003406685510e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.3296807166173634608156367600433463515467772846462367773771766986463615542503764722665281659886648135e-01), SC_(6.8026304171583195922421525609437755912210915325282532525544314907699392347205573933187371998126686315e-01), SC_(9.7415593244374259917082669358443669014956984339319967191486717197343759917825920424497168122299510211e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5858961867945546957722266464564314300116355172875799765747547664276392102709696703911424884089935729e-01), SC_(5.1266350240276248028232580428588347284658552374057153955524128288999460718123927917862157558873103170e-01), SC_(8.3977336468050303890920245740943701834120526885539671891745317343059450876963309286548685621665655979e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4786831662830835288619459510853702112998979463628482224592812784288134582441963022591234798464681327e-01), SC_(9.3754340394788496763185810339149240332042712880445072628303538234352087471220358529188902304696246907e-01), SC_(9.5899692045544795455088644537712764764638130774652803613532908402918146975121904600328379742218781427e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3664398508976124433489819513770849928408419855391275723063941119507916803151839449690077933961455663e-01), SC_(-8.9963438700670638612550094664851504241107712315967384818280510560089682637279155416190905753918626557e-01), SC_(9.3116369558706107111120515262068608670685042904105246958990308010240769152306249948165320902364979630e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1994257429306591371166743540126245348251041008682642294873698861087781440652597306023296119934041787e-01), SC_(3.9205313415791857675346069880731348858647813015156484986873510248261581103755353853398335801658563259e-01), SC_(5.5285661450696736453244663394739894443772884607841333935882639546140967549842413556909504792246626445e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2737093158567720094623815297973444655361477154043027640111951812939439309043342217883326967269821849e-01), SC_(3.7414322825612281345021351952554034220264105662542785778147007280874746186635192281544763309082942226e-01), SC_(5.3153199228812447789395563158498134140056283833084915582221514138460597183214768948843778924645944394e-01) }}, 
-      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3163443397645219522190722219967645863302428319090031511398861046534414979904060364684679065227713794e-01), SC_(-9.0204862142005833829530661009090961892600008096400777079514049013928590521866371410268649079387073226e-01), SC_(9.0835649612240474327194980377973022405243119060594877789433604588157398950567201904084032075698643405e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2367002487005488956061718802856039685537641095930205411285324673161748344812351179966817436513693303e-01), SC_(-5.6706938740383716794475647959940664916417970457614375609639498071373704040320751522900452966972961013e-01), SC_(9.9451487647188136251623321355538719213753690995802495053413195908649709732240653465071682124628696324e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5972005761648125856814150089991111644355252351454782426021072528692811924063835093185222049756352357e-01), SC_(-6.5025028570175222709041509356077459957994257581181453789335834984351850745217027368428920487957916379e-01), SC_(9.9468916094071290584019776796156801457566287910782379977456934050170634093543284893062777847322950414e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6685221274134811419275621463822311529060337909767344745606376170308421386692333813736268216427916760e-01), SC_(-8.2381950020027895590351187615502918521715200403086409853085040370570353556299231210556864254099650036e-01), SC_(9.9211970230092091979012504414703268649310211292156159220649131309702506231543251837709874809832422966e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8749669776549004655303231075761381158450485549128692976333652068013487094642648615544422102584689997e-01), SC_(9.5778162896034838828157701538154307711826473973262271911100097171457014469471051639577420070759881409e-01), SC_(9.9606755467824915319061297155199909102240369386931258701377316809421592173473297286730479837180427107e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3902327548422347645783982456761152740550460220090446256861284200682660472946370304104763253754356071e-01), SC_(-3.4385358526396106980417242922320059655138856582579212585073627833022318425818257437039487776970969063e-01), SC_(8.0461262571161835165093601515758072932904224960149399538595582391483979873324536342421387355644982655e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5870838869295763466193504065423477892636749596325309113658455373308797510557911097924855923176966014e-01), SC_(7.5239833776100771138451138588635229180020049123202984794447127827063473465933263560868337520582700842e-01), SC_(8.4379527422052420661659836938275190906266850384796024731993225473566323420783157190529314606310941811e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8869959924624129206044846023230558572552834892715334629620983614908332228303103623142427103232749868e-01), SC_(-8.0835189233855010451209116995633974332525172397027045841785405869013526716285166487872840845120503551e-01), SC_(8.7083857264742105033706895401400027767465209209810019295783979575529903431715715639888361192476498265e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9384142348721629211294073012228459212265761357756200919229121291997318295390748622885251418713701905e-01), SC_(-1.1081166437204886887892298046734059397574225779482496551574019906102970305485018892828255524091661493e-01), SC_(4.3544906192189495633440730821800227012996504897697408731292036355672163642648287143881574236288454679e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5141701158840170175070956949465856429665871852421922158031648548813027018774644422170314135413986294e-01), SC_(9.3621903631910686761492990852625497909275626768588240949561585258403009925559571115563759757459972308e-01), SC_(9.4708739159236047917602470340156103422899067349277155221815805037702682448752589111807531338056412109e-01) }}, 
-      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2913541882598566186786820998573145010168952450826920632424672642833020923720860846605090372991938864e-01), SC_(-3.6973960226497270482311003837156717720450939012908135481201117183944446687995541669601570624162471705e-01), SC_(4.3545733568846757433294948816819366923985494205419813603777535204760987825242992021715086158996751478e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9062796376713251718736285660669447000880273852040532467639595228539032539763060039950453270500622329e-01), SC_(-1.3658783768178184578002250622895642216473247310478769692200346045923057756404020275944999977052001840e-01), SC_(9.9205604485160594573033937613719463311394133685054261107286316673579147434317056469910120006375924868e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7083434330817041651004084793223640321456925602368568038541225876765282144870483030608693448908872782e-01), SC_(-2.3975128331959665073776738916203880428275094384914288453065821249828514683542602862795329383149394840e-01), SC_(9.9131275700277001008148579339108993901364925540699504531657267402620207607735839219600525624974854842e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3474096255842732949637069244137662761106355834411140778862588988774278273364516362683989240966464766e-01), SC_(-9.9088085712099034602030682313662046701200168992760843213934768470683441389842579429193463992239425457e-01), SC_(9.9955640770553631311212590876855542101627638336329905344328232846738996286239562522822156466564457582e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8526777164605684176032415039634930165954227866088211850213035733348596211563855263674783341663400103e-01), SC_(7.2829120627894972187814905204253466440316419755234404970786913822762271113326363435495756080103894212e-01), SC_(9.7744785887872058261843792954458119009359625493189896106902415786468788495706011670822494637263225625e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3425438550691758345079464306324722939665834325635045181145666947944295568484156355418095181821482818e-01), SC_(-6.7887443416574383308627052272738770181519848931442932353893946113148339302850990439823547206658063709e-01), SC_(8.8567140772600012339824022172488197034041880085936647000316267224893522703020776203869045551729598922e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8160839042804485807955841365342438302737238395254132417532611246597049694198514367710445092705531827e-01), SC_(4.7198161608994054489835503244594457061967016821067810362016052496014948689656916945278728972055205256e-01), SC_(6.9576750549829011506379367663608709612802483215688800135986759504888933129590663652175456658299353392e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4164148193577940051925589526856387854171401748560269724735405434030767542201032627696130195537020058e-01), SC_(-5.4003668012917892634903273341312968327131126584829748758738287315087104064057259359148361155362027010e-01), SC_(7.1140952664856991712787861500873006936037072522081076384831061003683402023160545454033608142439700866e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4562719246419696499137089508078763002529401055646899406051071462103765423483377320319371419745734241e-01), SC_(-3.2525253707278071085391628832837509266002648060378787788045426159965638277513226354651357962681188204e-01), SC_(5.1607845307528649750638540692042533273401542577058175707962735226183182442326083741720059287764011422e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0316905432303891462677788789556711108532551099990456110163822755429680776343916476126648779498671891e-01), SC_(9.9466383579081120900298974669536243693390466504092779739929494666047958868333667191484590866304079976e-01), SC_(9.9555025336079627227629985898537362596456522053976829048453787348767200571546664404384150067503193381e-01) }}, 
-      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7909440573623457432062000106770933064703577637930827938425248656161327113763813751881037315656247436e-01), SC_(-2.0340635352911095704136834005554946332812055916099900469135612040726125794635858424269211682591855641e-01), SC_(3.1643851583342783261040015163302268375683741005584660326365000866395922504348103604450994806966484912e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5365707001719464446941328016841831758604112026417727211428206155639572994385299511858233885755938253e-01), SC_(5.2083548919947692094097221884793397720937918096375660159202046045902682186176610898488385555402042257e-01), SC_(9.9410701151732099827610815983835750178613991370605218139731749308844338315380345039692926351074894727e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0396936681725516118422818883663971125142315916458330895562879838249162591356149858234902790592955701e-01), SC_(4.2759722152512963154227765838314692113238268405326278442226501115723323566880456842654699046349072429e-01), SC_(9.9247257811105551676032961833530109301561357642796073682346995657833498553574803568079308106951340411e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2568786226302590424593506492178702024964211404123708409749944776111228580762055147353676507021029603e-01), SC_(-8.5067753671372438881123235489582164650713558657256447270082945631736442630479588816823726696894974727e-01), SC_(9.9322642998008133009528199804177239740750503305994904699700389360847991260440161730258955646731209972e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8856624739233539139097219386784980079347840956131769346210749830607884170935524371651547632042848430e-01), SC_(1.5078718286590521743082284123321138081079422188531375194190861660343004912112274840346366371496361237e-01), SC_(9.5246645751908806298801327509231874287138935339535999431303087823221873398544733549952987060977880679e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6982412019649632062161542558245232926795203587261883683589570440200208399000756207292159445594423789e-01), SC_(-9.8547438738887880367841314924802942018580840275167984686608260925306449521745703245286770430107782769e-01), SC_(9.9421698779430725721741428430411346809025435127240270398590227071454111152205105255872866556879786519e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9818658961078077578675972970669798376188617073113909162665712241252991578962736820364644887632800864e-01), SC_(6.0195783250977972537029124727429263670797535804255899789568375500003967198833150304623107640441313276e-02), SC_(5.8191996013124072261806101375753588807194976705465340082444646793449392660649632657756152148636183167e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9022828187136105906196471291564661403216999556757961785350022987381939378971005699176778462832894500e-01), SC_(-1.3945590622878728025275854877999384343506864919871791332943482097212062454797896291672769010179047126e-01), SC_(5.6242410128269651318638171879962105108484764950203276397137500430679996064342827157574945687032422251e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2225293676454039847118730433582317542163291424397756014069541407687639646436394282675749314004670213e-01), SC_(-6.9162901568326122999320827132211815197583814088740484133524667749619742473863985710935207989711357306e-01), SC_(7.5631229238157511512726921373977239294597026454840710311514394398122215634666408751297112080708332221e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6919704659039880874104416778008264328976415154519431700721206335721748887374586283547213989879869821e-01), SC_(7.4308499704588815369829896587146266571422905434113689822016960417977298702809469111464391421393157846e-01), SC_(7.9145423960264861511754592359292301577723424563365416540082864616725536077630976832346945222872767651e-01) }}, 
-      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9985839569062744995928782846034896099475389962834323200371629156589152732329808666213597004256925246e-01), SC_(-1.6828207479249452270256743531578358888618739675818335576364041725962045072745517542819807243357365933e-02), SC_(2.4811500902814415099421134839814839535952252216355001408696023657939687982338280967593714006707275461e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7036961459445298652770365297301720178848257840545640891758154226512202840739891134316480516791739677e-02), SC_(-9.9963443453846690181960398703795842128843708482823352311391890992732287276687485991931020863560061815e-01), SC_(9.9999410608025568418304767245109278077965678455924012818036381723154626938361519854564227409987215862e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1734915482199356102130036278032201601634483451974860767412689226690706880940935534712712022144078460e-02), SC_(-9.9665410428649604191931323210153286395288532319830878052000669565077331605137318973713012303054678671e-01), SC_(9.9993869022293475410189485316834760785303971582466027682533179798447934328845846384682182793416357727e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9995218373496773263651925578727064401670607131470342952612607571530019811079404407381908664393766975e-01), SC_(9.7790717181812860926422150641412403956874639089016646724060828887361930395181076922422679433611939212e-03), SC_(9.7526848655233394716795552507461466168951466979791086946976388120506542592942753981208637632441756244e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0063055207436460764834115746422976632488080032668076636963831213632189271948763173884625585587269580e-01), SC_(7.1352423189403390000873839748233370773517976931635994639101499750601024513038405989182990240690226540e-01), SC_(9.7641300325014709214627720331871351426028634446146550972861679142906428089751954497725756354213272840e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5629311263560406562094673001634381052191835088565210424531588861173882757186208678216556508550679430e-01), SC_(8.8982953163025104299147108375948216001789684883235282506986645023899414807723796165371648531014475864e-01), SC_(9.5746748699222340507907981437994911748902154858264449133550586012444476527797310093949750934672288837e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9953404483308624966483176051214847508294522252026131907613636431223482652177643759261486975328029866e-01), SC_(3.0523650168515675894001852148723589874270849466598069951938747857113554940361394490823395543773394233e-02), SC_(5.8038268943952965692251653605728871453525294638209731912241246940641332498081284925022636386294524695e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9459247800658676097860133561593808854776558809024148626279523955355290381658953398402930347507821901e-01), SC_(1.0385471916440403216307539217164608185195547329915757301062076486879434279879750738514700230252212763e-01), SC_(5.5702897854142442809611654478963959324261775797147550071864942887044712808658131231637010349995702522e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8270115775193423620255579638055734154142840720846053962016385963039891369058232571134438249971299782e-01), SC_(4.6993474664403664402801695571076121740057255160045194624946246537172391662751582864322860663846755794e-01), SC_(6.0060827158178863368404500172080102632076625684813771196020909629280641279574615153270312721676292993e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.0499633309357216160837947685508809398255521078686485810289070559124369255099465411452008206591216497e-01), SC_(-9.5235352511526662520363937890584200804697113358196926071621691184261145069006498967839187367230278540e-01), SC_(9.6041410479017780647642546421853134094118233510049076119516206412560578636505769948373386720382050372e-01) }}, 
-      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7703562086186605707652810260085804979481250950420318258041728072494841225884138094911078872313703606e-01), SC_(4.8042535293158825529589641475682597199231357338121232115205565947900759506420661006157314061468657855e-01), SC_(5.2721559756651726382324256487897356272038238081316030704213375897027127034023294653929546320025247369e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9999149217579438025155419990378050503774435663431440953044152660042130222829826356772642068616800226e-01), SC_(-4.1249940640159451218905143653088260520196509809885200974912119735128876297229127837040396959124726935e-03), SC_(9.9190454510523192870151020257793218111789942952070638913195077330681594450955229828271818098523095175e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9434482768426277476649034779467733059368058898480629473319245010863119376582776653994755154495576583e-01), SC_(1.0619964057167881835341514888736790094923878910656293614977154420369967365183882337460116321223340636e-01), SC_(9.9088494994688427220084094311943729183292306647285928784964966773416757025282807085924859312912955955e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2863923780197472375944729124012739432330206691625337430224005433942015077316427862679405956591677094e-02), SC_(9.9734189153537192292701855468804208804195911507161872562581122221034533964836167194345541261731262046e-01), SC_(9.9987029950271100759091086168773309508042475821354228254985342328629376377136953466595469759241932790e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4438953143877535562212080854310540201100159071875241724085078651193139555040088765595284332588609031e-01), SC_(-7.6469741190363365029329825419758457032026733632510013400465585566734752595369338949010268046961883438e-01), SC_(9.8008476769416633442530577739220493732979907125425643755174397779481355690658870638758907227004465396e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9387502689389878225183349526237932217471297287328121519769701617770894461916996339991668619614720106e-01), SC_(-1.1050986796052184360390211918956482356707307302792124668112446870634519675064841811303841609817046435e-01), SC_(7.7782083010783148384110038999967915981917233380252884615756446459464833713263012454253928377642176473e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0692896438948333078582609551292864727528807834406627454741719659705582459890889300047150852328383914e-01), SC_(-4.2128357854468915494007141925104755456992245674324379641374290838680438635975287956170633686988273788e-01), SC_(6.7381912240981059330307389773430099004172998609294423672920782115012163917779546323448667567467913871e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7776321201636010382337424408562096668543234507605495641318225337144791625772419859562530121151790673e-01), SC_(2.0971194822291466346030421849595858014680805590559492690127261632363629066019576649612096090094549878e-01), SC_(5.7742960193439094700348356947016724682361321289632632659151235741183259429995820997477679950807256189e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5335552637509468619177212910424271793500604536736315130170091868994872898355573407901286288639274304e-01), SC_(-5.2132940220659440319333211591248886524580006933686352224178661371782672213885596221974167956318085725e-01), SC_(6.3445182831800375269300932933670770833130898600306348885566817247186267453097547880914732346671069865e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2552432416186685026934526193128921379766826802420069334155189741447969109871574924231483351424206599e-01), SC_(9.4553366644396106872879025738016398857917167142462917144519103981246913164050418116860896385695109638e-01), SC_(9.5477600273005629053462961893870689852992588659840987337775533495567475431257098929765560217201525781e-01) }}, 
-      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.9412307228568629478091636297546153976117178431143042104414325984436672903094560979335786919432390159e-01), SC_(-9.1905767168991723490423535241594951632963991958559280799910799985557761425472976757206816773545655546e-01), SC_(9.2422301160881704148508838860716761915357124551323944774087944758929470657071593948190980722116431319e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4054705213152072851451664130651061216499217259757217431721599006205998223273563720851776196554659711e-01), SC_(-9.9007400033388392914671454535086242072251869165129442669867317682364702240378428827847175171458794744e-01), SC_(9.9984071853366842614471458726841084906264079357521344888761890568442619129819452826610841761945249390e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5070640492058129942565255217740163494695763216559037381456171424195061110398681756028914124819463101e-01), SC_(-9.6806316866813889172199931228900862951312842168003652810485498962347027876607999917857526043808893858e-01), SC_(9.9942302452559713852269084116030636732630369591763149069010267256421389522467628458268739532812633610e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7460959847396629023213294151850600468186754526453359707119955774767291431614264354511495305616871082e-01), SC_(2.2391098803411637082502445867797619686052486034294717623183478584718412642662476193997851593899862294e-01), SC_(9.7652107100176220018304071389988193041833109679443427832086050938061220329457600374867819614433504174e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.7591137819560965793227178075846254493991687812511266984816459225474516690755277726181572540400781692e-01), SC_(4.8247202773577212421607049007306835524095045191215664111886203507494519542708812099117851390243407605e-01), SC_(9.6288079930202121551356736451843753542939778244370285463921850847493493915725115345472885123365413983e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.6250242396649649980482066020190351615612321919279456557494609907194412689120822625415608757186732226e-01), SC_(8.8661801686245645800217768700725799498166537819118235942894900353237994345457404176820430584219016246e-01), SC_(9.5627540398922768507958728734673192109735702301637317713655951281056100713965361590625156345008848052e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.1735531008826291520919245508896005477690524195845718339880048475212741686661323687535843820697763115e-01), SC_(-9.9308999148822744363057759901009520225182513004952136286524553869898571573704761432739426689545184600e-01), SC_(9.9541866617977664359846799474228301142404409511589411389238630589212796142638172458066619231854538725e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5661560264047896550977697577574285271994983541443544067356972715404806414952219948705677776708497000e-01), SC_(9.6651354490325887257750254185816231220218423716636053686841904330333698328423906111679391851744157820e-01), SC_(9.7677311539491902219065627087092296908401907255979252384756489646051968319678552175412452558572875080e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.3043688031022365976100265167863985776533246242764453911544714145699594137367180026912374835735577553e-01), SC_(-9.7308727470504497158374043000785726585723147362213332885195842776034698222933783780401814107209214425e-01), SC_(9.7797376965032175821022437157898388837314600109117623736975241337618528076029566654878957935590182792e-01) }}, 
-      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7024515945744297738657357466434755079331657796883714801833862664891641843430559561966177382852691399e-01), SC_(2.4212461780950951071551165255952297503000013061390990430320407464582844014750946659296356182356525586e-01), SC_(4.6330574762904332411829744686422163790342838342235753322328220006082956185458756739898418452935999869e-01) }}, 
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1058797357690320086682997888107252211628291495151688601393407863373061954395848396257429511756176811e-01), SC_(-9.9386633915238026812869743952282655015178929533806734450981604274006648191113417152643248132020074274e-01), SC_(9.9990138922139577345821742312959843927086669798900631576940452344894647029651168866543336495621319962e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9796027195728077189442848498661232305049387865637023002287165495702857395230146075769449539819678763e-02), SC_(-9.9980403945336507845151345500450800737097833473134761034812701539547907788852267602747381881654129683e-01), SC_(9.9999640368228571150326548705630160155372276544820513372782759452847671460675392468118278515564642670e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4524463054363015830543554229266024611315133648646726829860103132985305860006657410579310878453671719e-01), SC_(-3.2636266396209619739852328880763978392918068940083223909131243802010656037702645968281828914985898722e-01), SC_(9.7793033147839850499560648584765033296353170435094191917820984988398156187728059208365609303718763468e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8467092829206275416395221453254971947309775360749050985209931262282264520459122402381792953068010283e-02), SC_(9.9925986748656589242807594841179280186636858779886436718703277243900358292074844422479042190466225049e-01), SC_(9.9992973546117087872258976240789404601766963067622683679015332787486976781350082685530756477017893531e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1828487869642382837142082205368890409594444563859603885036504087100530651689815737374300479572152806e-01), SC_(-5.7481288894454945115324043802657481607935129579981996144467071525751961910351319915758240211691782206e-01), SC_(8.5571342814553735162229894739444873282853333740663537333659164564589208017713251914590680386027272809e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0342555778181684908553725700040860110642531214149151205515131896190048290879021057059409802362096946e-01), SC_(5.9540521756445540531188114127706021212880690887199697020660799772318324844598317460087416642725615927e-01), SC_(7.5600167963587697285196939810169457229824831904454088987922148028116675585554507425145383067593756070e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2923808769191278344096906576129452977508979277324972114028585485897292732749175191104387817153243622e-01), SC_(-8.4847336230208620189522999730668948980498026956351676759653713074643763505826560196595716137493813219e-01), SC_(8.9705533240946393665356057247371866574922627996248245980741140274917656623741748929349898927165638735e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3588329433998778344118299461470119260462800471832395414994779852496041561445544177910644873466410470e-01), SC_(-9.0000319650283441310099684480078605946721143546738341042331933310537915309970277408204072796535470377e-01), SC_(9.1875870906845118047635806822648200063819834288643294354356983053626866318919800547192402870664676236e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5600856122085672092800268968580894468432579079804656774052584258946328842723868281852714693291460848e-01), SC_(2.9333876469438444648579701071867907567539764964724421796135027276816072964646665290023055039395020032e-01), SC_(4.8737075577081420166881282500675564846609614724320216534645035828942396447404446035830276248915799790e-01) }},
+      {{ SC_(-1.6098388671875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7736452897241769061181430418007365494795330898556587924749704567000625360724157676092701517939511727e-01), SC_(-2.1156223081288422793211063644770138572453563413600394268502697586678182945457777132434950354231163677e-01), SC_(3.2141922402480394843964588019150294350276272721151544568588531146246464930473505445135251473893910091e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9634594511488441239446124536812458462568892642529680265004423990558267843732051305555937342925952892e-01), SC_(-8.5409353428812105256571523319257903922757730296962059795625764794071278796936359904999417711418506963e-02), SC_(9.9196370140536661517806007451248913316445364776565729227577579281057604045077901201671022992954940866e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8507961426602883228803019073961981958060099984011753039084360078720386446123667023988475150255949526e-01), SC_(-1.7209925495914224056702706138188187847064943449563917074969927279924070607243598857996086522477531487e-01), SC_(9.9105478803571702730047795909209167869766318761675764394396722003662904738763622827899377822295432355e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8248612785073414182685509102670101867866606445715181205154091509183064961414026941361152523421096695e-01), SC_(-9.8320842812805745037945796017375413735001762909773273395230181538881053153180460745843274908711290409e-01), SC_(9.9918618660790569357913493985971747365339871345709645144590218630847755475249250020453080799416154091e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9158838874949604426827150019504117982370531426684233581077142421174586823163566938385360504094435130e-01), SC_(1.2943132270504812677590848413999258821957368076167066407580166536160746634327211207828164566323979708e-01), SC_(9.5216807427332399209612601388142889559348170701718081235058316586516533919961845371369694752105796844e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4850849856189024097670989535486539667872022677162829380888596814546374460520548474036175153271561409e-01), SC_(9.3730562061162150476751438595734314944960838837159437927593351031354238223322792887550880643854386618e-01), SC_(9.7541351185979966500632289702714211007616769474888190781321539444569874004850576581698447098984473774e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9768647828943160251387270175978040354991051978569998213156792178899072069031856957855604912863677927e-01), SC_(-6.7983020221460620602477920740337096785069318374339062937396833159665852445264612438240658448058446372e-02), SC_(5.8248896313210669614394305122189656389869009767463887294045928688078276659240087367291744920068430718e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1666788045635083193371938920056375449022051643456650047952514782286715843857567412246372159950161759e-01), SC_(3.9964984291209386199380881912105158376718408574530690430179110562688471984148465105325478026822099931e-01), SC_(6.4352467823650631744048456295799149574644278344437481712696368654316089787975896784931564053208489969e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6177046252416079555508635934682224965776227840898130220764534668450302789945037304177484207002111431e-01), SC_(7.4970651253044233646081247800563589896058506359539248199555934055757606449113476755285508234546147573e-01), SC_(8.0043000495681302502202318394250860224011843001834972620558908558545445241188040905957841914651309679e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1162702067722820974181218645132596905845071555268450086333168727109070541904086340801164800949228836e-01), SC_(-4.1101846086418129416964169549534333473677856285816052126950157698922759495871524825487291772477361094e-01), SC_(5.5378739019092779516643345615954795852701624863384590572209755287128537152072227700404247969883944714e-01) }},
+      {{ SC_(-1.5605529785156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7847669401956797520765296060791765953322345138944187516386700694418973456687058302575886514423462073e-01), SC_(4.7778520075913856591407588537681940529299391433582939902608346698041301213222272262365837200005720441e-01), SC_(5.2495859897413680745296958425083017259125722923178059389226618992244314329629094407200132362457267991e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1215063872819339944338796668283511740964381708479698144676263852216765632126590041646227209364115669e-01), SC_(-5.8344780401796653568237512173126783312676925509867411666724236685734614984177049850333919234571133200e-01), SC_(9.9466763573814396963023807556320926109310668693939583577827334971414158421302798841901269607361008156e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6054976086331288037125322608257848444816810017465420845629110898722376190810025438323697643864861936e-01), SC_(-6.4927964795668560314267237713980719915991455923114876289126085678131101947480980783506908969590434871e-01), SC_(9.9467752343771017769896939755587427956446894137686630938344801931680613896887371931817915877777484193e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.9941013393828249562468043933256085053746533499014814474287338856196084573838173370275474866710041035e-01), SC_(-9.5412450534249445851367611999737097642434633331272683048477783407499681353395158460974738323907141592e-01), SC_(9.9780771168797610663602334889053920347639015008566581212273270194963843366318308150733275553306657420e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6719864943440637930669039110209116098037189939204590982866000932993993709050680857205265739773125776e-01), SC_(4.9796235040326246366335080891937548199238428693661611992997463196657958427036916819693071051983811639e-01), SC_(9.6362945111052285103631254630096889819955734117210904878248366677107871195046059356266384495429961450e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8985504234083673157036235273870644307270460421766787483340617817060806864573895864468342499948286678e-02), SC_(9.9508887540336024159212127845081277863814763122092623489898100955575317932908067435902261605351808347e-01), SC_(9.9803904782565583185366933461079009403715133227249391487654897071038775707482277358544512478341156519e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8814963080461870021198721661557643907886147207612907823072290890103839379488530932608574741256306236e-01), SC_(-8.0875213247594637653736743898670824540865692134900148467304845506829461075322553449605233010395774104e-01), SC_(8.7771702643062584130996897525584161842225801509545905752278792498355736903130315249715375102515055593e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0647797165225437502393133050150854956535918064874835574837305117427828927548166159140884257318526734e-02), SC_(9.9750132268368504887528599916517127108470497653756483100770737141575727579830791991377153519171149627e-01), SC_(9.9825848485771567319253605085194118133530665792125170554932334683733494030883559231514998309242203181e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4863678745531572249028636559361319516603568583034425577174194618149330510689943750459180738951154737e-01), SC_(3.1636726361375973232168587351640093871006061211862209384483272114741165780710793456959697660838176020e-01), SC_(5.1152669663718754175524741758899248228596803941718859906572791569193163612144128245007753346711955247e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.4264887617918849524643736200134879357956942688935732452170692953333779215082906794972968906473048942e-01), SC_(7.6616083294933972619350563463221611229931649144742889928427228832099686005900491445468128763555483236e-01), SC_(8.0960145690531408107414588244273066133763157040414141546692847015180810061045705598458259819692286426e-01) }},
+      {{ SC_(-1.4920532226562500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9808546613041965840046196289959536192227486683121205499477166861603034194063370479882797059999240676e-01), SC_(-6.1849836695200036094807404215676478633019573351952667039811041899895716285358240919485590148993900326e-02), SC_(2.5472760086339861464574488543833310778215775408417060266165462021285794335752325951120153764731430374e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4966422751625379709424397196181327681941954282075505658562757046004101068020104424429975902728224553e-01), SC_(7.6022127797484675684304880700570200971649712806496130046193870193673170608439399816639069149717860146e-01), SC_(9.9659116537599602476710610071061943810469047578048455307986076037531638338445046798426303504069981439e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8527122143766083756292027906251895281883472862014251117794120182495403410495593978224638064774672771e-01), SC_(8.1083758999991396133952481887026821710265824475035228564313643779820599522746236907050437330283667854e-01), SC_(9.9685152863411531148047481479363860813865057080368610501111700804786901169741084406071234954305564115e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9538827467074967652573934953302557590989686257730754974848765103734483247852567868725247631232593914e-01), SC_(8.6867166255078096364011845459175462764804387268554310320993700940771683001694175492879838583450448576e-01), SC_(9.9398705162821011723327363284558688239416916433882209763180017359226303026728259523390928152315921934e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.7048328267428766474784333531078318770896026368204002097296995252192271271413723596463863226695827103e-01), SC_(-6.3746020355740932296330577441422776097658295318887088267771394052633685044912085868754739357242780931e-01), SC_(9.7140281567457348151725252357144524857351700898211156272574976750639580480487327897129940353683005607e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.9489707372594851522162473111960554681341178696938108965252527788357394610960023032819629153208393550e-02), SC_(-9.9822891899439731357232788577442478226256087037111989978122214136214806277950413812618956766331896620e-01), SC_(9.9929215987746177668419877415984808839873423991868457088549916849464170470358478898906264042498448571e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0851380182681319117652189394641323620813495179407348366095225396694877833090395520492439673415179223e-03), SC_(9.9999524095037984164831846244433850921505553954914575039445627703759929148103300390549784963439398411e-01), SC_(9.9999684106737402177671981701005415815285831596948340777546473183770337862144139316364964273172877523e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.9067609323013551572361341995022783618794770134821860896393101403036375903856969633583145725021127748e-01), SC_(-7.2316425121846084879150209298768261856157120759311107836994617705786544323808748280072879655863662217e-01), SC_(8.1694165255620344793335707939499337284433598036331198420303426473853309551944536616953448811537095885e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7546719999976571480647441022959095463511134914824399966540457384106652152918665560992425175099232723e-01), SC_(2.2014481989049180224060604764017765374296722270231468131542034314911604006424283862140195613531324256e-01), SC_(4.6829882290167983722222334028974448364279076667095839681946252410377355817182415381228439387619673062e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9679357821793608878566721770562817542532923332952225689879141200657530143640913638859995845857944118e-01), SC_(-8.6786873468366137317189975162473721637573361561709287939732505447498002363265356009436117632985589971e-01), SC_(8.9112430943261391741260625400178622381143267221644968928106497721629839677184256638275085668029782343e-01) }},
+      {{ SC_(-1.4580920410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2604841473383484110815454538167598317378087725571429802232357202786598817111171698646815534161394934e-01), SC_(9.4535307226959030563466339965858036024572995273377325717548123760487162618055101211916878285969874427e-01), SC_(9.4879322185291934602097298863963233459132931492724866343341942129838917174639829517901153806671219550e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6679266592224687005766596403861738696646635161342153732503878921356408804357998408702980554657194215e-01), SC_(-2.5556201032030319268686964333638343669743208840209257169143304914489385138714848873138781110669773917e-01), SC_(9.9243516139442863449293295507572212776684557937378777157019686829672851631404581344125216100060832059e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4436952786401087228359454852214153818156498895351298853821939606058886248959206283124032609711216828e-01), SC_(-3.2888629470062323150502147826801265516128081157072185676827735825472334088858771268382651019377747292e-01), SC_(9.9178186369387025552658569796612250849143741666088520750494250796272760587217142147844612718052808777e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6852683119135998186604321899328728630442306124456610120456735865485558016176945751839627176871333300e-01), SC_(-9.8569706663284681620158277114715094998418835144194266693406497564380942644485305271731483037269105887e-01), SC_(9.9930597165320143400785328431414092389755937307863813738368078602298452775045285827266604337629338168e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9667265230340997902558083161537737304592229444673035488777771965335585032075902639517042038253214156e-01), SC_(-8.1508429935105724808777884092328320492722842484957325849727007569051744497865349195744782503592635215e-02), SC_(9.5166382525040922603460901290767825979689152682109782910879794799251089860940930932155611303709893409e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9744285727462213197793960311263891897025658736375251410231894747307705293900224195940999457908933627e-01), SC_(-7.1468499857194309892994410801399890491027111458241372004044734161928593013797504003905308576833797024e-02), SC_(7.7599241943871734623269974680481483840960172368054353337711375201985952667807354560309146762710678552e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5526619006106260593626922816755121180570019226165473357944188731834301894740530723119692219514895347e-01), SC_(7.5539805411641045457078906130708024420030423664322411451427940625749324506387869837439236841230801100e-01), SC_(8.4557240417702400004117854874908314192579129918353173303051582368543818513119348930422378334674088709e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4384712596784374111662430554809504107041358941934813973484915023769008548994469818816931468684770263e-01), SC_(-9.6981368270262229097348110819007011528854590411692135283168224432608650025171671347711260400550905212e-01), SC_(9.7905116231591711362758214132281658644247967852336282509456183688059393419748824682484139444765878994e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1678783560459317543397377660816162244973464415921549680600757357160839931905824730909177257224715738e-01), SC_(3.9937459168986381313724963956915557146276369428454223325928850198734107579405267413946981820639352814e-01), SC_(5.5713957482990087532227119519222032446454986242059689202246419729971581151608904793551566813399615194e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0044952299339904090214704958923270624515499525933886945591875854393626748504589957785331115866123540e-01), SC_(-5.9940016778412728445864667073689666520537524308324786922764420683407689097143500179784584268398409582e-01), SC_(6.8225824671036424273297802371212536125383506631922405458040978649784613843293149735321082594995218400e-01) }},
+      {{ SC_(-1.3695477294921875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7890519003520628466161727071848438856389786566729289472282185329815941022688264946015294310188417270e-01), SC_(2.0431502373084723905220065606771815055074202336742934795913998014976054239108824274434006997605689387e-01), SC_(3.1698755441137806688552398545714358809041534238197664562651493320913915457415393615182581372869364608e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9879738230104461723662178882569095641927690173722173792135990837986230054655368840954391078913256969e-01), SC_(4.9028452031253493238329482508886977030900227315936761088531364696873184882005731597620228952876872867e-02), SC_(9.9192394611167131030067256139978635262767034055382711956621461485776769730842620748271212639659160010e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9978255332802656063237323167621244148273546493356613630046232009859670674328042780412684419649963345e-01), SC_(-2.0852962880409258780390635758383724027168151280517321550796305825602785108311361244526682342962848550e-02), SC_(9.9078451839957935302681084333234711449273098927785004966125650755391802610728113270216698432069332803e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5179266525866102800446944640636430577644791342112350026531952398590475064474209167056780954634161751e-01), SC_(-8.3398132746887280592842404789549479044327239590111906145831907360908089187595772896374220201746952747e-01), SC_(9.9253440579616273007353224956286721646967394471583759531482530944961914735241520005811841789808381028e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0691753672189982837265036691212770213398628153072239297557403854319029241619325924030711959527488058e-01), SC_(-5.9066410838196478482691189120908021716915692240405535985896627840746994013811549265130742701022000771e-01), SC_(9.6858946318092217836273436882553652438827742802045819049489945959927823480995896505235957120943586040e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2408338415069235492512955138007227012283923558882473332087183772132274418530915890554034362448575928e-01), SC_(-9.7456997539816156513012571990890162040114813490651555468079709133173416640912443464922436021379085131e-01), SC_(9.8990947499010324609701403983930948868778579127450100650921432354866409117975681304840166563537640108e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.4653688382334759149576065297871139378077075902420692271822689078787779508990012051811213709588584146e-01), SC_(-6.6534403213023983744362450157458131884489261615212565773770017727493590024999403716771634481078771610e-01), SC_(7.9376762905435952956152431770744300782150889683566241593471593364339622516110703071665956177589056871e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5486882049459328101769458467198935509910482705921002468689789897154957922549956811008940050390156475e-01), SC_(9.3491610331664313018350014542099981017870532341995769406017235839947942123782854828713976868774002777e-01), SC_(9.5508920115948540925362712976247819033616426394873129059405889116994890146609711534156806975536044907e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0137921476126780068509979953018125563425140082397502177669110228977082709376195744843255685968565865e-01), SC_(-9.9484785510870391626603378254891226119802743577178805732878010500879931803599827448239122185302509929e-01), SC_(9.9577484123031221280259485770083233737297287067110735902962100358957344648004760406086550285153557831e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8097480596285246929912380951072445602963658626082280067918378873467451571375528844384460740285946581e-01), SC_(-1.9413508200771942766094847656099346348318270457689562226877392115097835320354728749559755813858169275e-01), SC_(4.4405667056631014929105786081897391384174619870271543090320682735358269533789104580949129991783423918e-01) }},
+      {{ SC_(-1.2464721679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5994253940936518395008694866306847519766164116479266544525828739631783492289124310044738261433855260e-01), SC_(6.4999025900089106204125214598208331711348814529045339741691114303293201952543201827649916268430074803e-01), SC_(6.7667282103270911452090283865836058840982157039527338885688150144498806536765537964795037113045855779e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2458663041597497496970862450744817675864496347352298175386066711207644610328456616310612623593941776e-01), SC_(-3.8097186622640955754006915831273818651234455027814560978347926558140606525038078248965877842477681009e-01), SC_(9.9308349179903959999925740837139676541972841809767180451116873033341372469264593681350397622586968147e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9900760858062601340235768819420987927395656215907949715411426109651145333309081601206890130327111292e-01), SC_(-4.3793300824914297473775047923715406573714290064121143313888616297537846575019665649621508094158188193e-01), SC_(9.9255529426906875515132437831965722666590878412113728918456689074832627212347647237664818594673094041e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4674315166179601147660858130561434779057837483152562295133366795858369868826401122981843517378230400e-01), SC_(-9.6908091360216352791662299335302510883163599662912451077746429336095195734879327759872349838100448254e-01), SC_(9.9851166089944731454956586397901681012005938655739237720975230257887378774795091030119084197010666698e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9642308925376753164973986370690775512565684453831422643902585418155954147466707897769944820769101337e-01), SC_(-4.4319932880446911809137640273736029147506250627092316185360149075404266225723546676599761449768835449e-01), SC_(9.6108638748947575869191222741918822618519003607026056626199458101526447975420227571645922179441192279e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5332321406341946736397825802133114880280380685891393686424182526286690182888426125599300350912849711e-01), SC_(-3.0195173377179291016872877733495317578169748073398251231979470817517159535164416424561923495214443754e-01), SC_(7.9786001081669501669443162466786741446317551780246383296498173998698849864895844573694925325805766797e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9308579549856313419632584837436259577267888700323975952265950084874328294886356071687531308782890492e-01), SC_(1.1739081215745141010074950437269020818653284178730641690782816777717877182565017747926862942527502973e-01), SC_(5.8768430557718920532312180976705811115793095102222766644595441419785988408875362308202685335851217793e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5941764108678390054896642967046663300493870470968635537224744814510105690887054751713536648774471559e-01), SC_(-9.6576523415008503270245079313840865470289146733714424808456237059829460964973205709799775618684110413e-01), SC_(9.7625690764337963791061921215409324995917470601824851982824163311406470520061729825125834412544972125e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1789271757032987471957133863514146644173371790159457750423859006590836353267780111109832129610065583e-01), SC_(6.9615375173842637560681976349382368105760557838144132368986333855459442653856961628704416252272076474e-01), SC_(7.5971062360107373504777684904340244664769747080758550455438067263085943931032239633259392330182655048e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.1725327377124420373551392622811331172114849829668827619087524592816779679411601667151905331039904062e-01), SC_(6.9681255819942898872257270427456577285521449865512840338295685280677713298668193402240360393561920654e-01), SC_(7.5552326144050359399622851674388045320375496038309510253890851057308240907555657032321771975209563529e-01) }},
+      {{ SC_(-1.1158639526367187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8653603649129697251767996913777652622300963838669798041696317736625338184528255272332323074034130650e-01), SC_(7.2709577814674495037084049226780045039952147603633524488828677103187342914379832523730318070997659945e-01), SC_(7.4669850412368234654290786941127036886326375126130875199067900470302070260828462367571647126311152877e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7460805436427861601940512035713251538208691745959663361824896051912977199324527199932936880279590931e-01), SC_(9.6155624717343779532400889720719484369291783385122993064259326090511623597856779431537165108289069045e-01), SC_(9.9939180085509085621970699960655279608147850865164807487226614116538251985784365741089749932840526318e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2625453528379249230952779703077963567875865301935155725695446774716203235842404494158034485952808641e-01), SC_(9.7406821386570001253190403310977408513797112940378542974739937514674786259357533299557948964620219294e-01), SC_(9.9953010824763841668052495960465358099818157688420473355705477670251926417826274018247662581438079560e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5114792305156405267263832787038293281255733948161115585862037802164521884104574378950825862573367922e-01), SC_(8.9244918708364569862110131793773975531083988444436846320134596370695521132914927606721420390900651571e-01), SC_(9.9501563332111073143702617248242562524335961381665118392642381682719152639729959710040198185335505265e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9933251285726419812282408692949957339379976226149802898424777395665168881852715193581668427793401696e-01), SC_(3.6531202367098268691542056154865277372425770446790577935249921439471398612664203333233832010559668749e-02), SC_(9.5139889006741544298404242879395075807221348798193096063769335792766191886094118332468769755968822693e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.6647431249705735698555129562379904793972287612982839360766581622940838765092032464012700022124153842e-01), SC_(-9.6384202065443308897765474316713351337036876835238597129831513256569908965633839189868190802476245585e-01), SC_(9.8570037140937548476521543751991799337658943921284121681842689084547300921731093313430403550326727918e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.7346055491117709373736531460466620522884701016878889218338529187579438887966440348403332956111271670e-01), SC_(8.8081502197862194497364820028319166898911753060280338159055759282343041391494521206789443143688782201e-01), SC_(9.2260776452181768915560641500251081638594373436414901449825204127220044028280470094548513749815700808e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6569010609394604410347357341297484571135503688690410615541466879584856545922804777538951903448644453e-01), SC_(-2.5969716785568385057094432707970414051306437884294036344295118513036697990529769889458075128679057791e-01), SC_(5.9142592506372479467500257023090587801796464781047506517180191988257622989499147409883515603868235299e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.5718997248608513101919212297072288631328300903540992483552923667927733247604843898075113014816526960e-01), SC_(-6.5319472254950257081967920429321367834551638374178059514445569356306726324701646148274963699773500264e-01), SC_(7.2773686673988762162487481828952113124535380206751583537574198246618387285187767980849393225399713198e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1146520029515465132365714918946546113023466911302293534663414486402733416804678044261887123981149462e-01), SC_(-9.1142547086751326133373624393378458562643449656225271196519961289282863845168612821985953954929553760e-01), SC_(9.2669171762128280507384516334208557933103187414261813394383770023262060270250574568443492644882754356e-01) }},
+      {{ SC_(-8.8600708007812500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7898640097442778948215635392497382088099840307841451280864455889726923430237941647394087824916242328e-01), SC_(4.7684683799100781032824282674864702023316035470112347680491831759947401259639455360918950878955253540e-01), SC_(5.2415708255953801165273149371580273751187656306281884456901286920426399278238929190137545875691076827e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3398461882031419352426376154387841473213903979051297495420759734429009215264243706650722713696966748e-01), SC_(6.7916609112587332953543384965478749241364841154231053024066228514790291264589467059353198305971155187e-01), SC_(9.9564681218160801770291662252122987294232647085522471828862261657074629710906600338948015808066040577e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6442656345440723442376520747150460224183120684672236385855393529691997437676844540712195051330384568e-01), SC_(6.4471081042998271564799780805169839335744214512624621760221558329119978912022394876045495287150124234e-01), SC_(9.9462297685096265831994762069898084719320951157968521331558737582327229938601082054321961436216360832e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9758243945478900416862834220731038097883133769248721083764385456274447481472682097190028152725140492e-01), SC_(6.9492995988316914521771441496241508820377492961523493334034878965411156804832118890864806694525617434e-02), SC_(9.7538704529318976352432547203124941294897802767160426049233373345157210787554862872576762901414693505e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2300259261367537233651978621529896024284384376345626534832947424063961525044574967920159956061903517e-01), SC_(-7.8221977065057543864924322346847889561631838171192582330530743793793179615627830289133595333928638169e-01), SC_(9.8139711123384398450484118586312598430717639266811504526351312610974275501792967262081189917788729301e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3291855289511259224059701093803733636004290381563810637581172027903849329361213997354317326105551623e-01), SC_(-8.4616654151542714028529374390637173202252238769773059240609303649249873599519600921896563741654585435e-01), SC_(9.4150608390436757966272516175603991276181555020896839104623632501075823967967644418583524563963441774e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7976708663609609785275619392128443605643753363350636662492291164472421858767505946240081645120441285e-01), SC_(9.8370920223527965111284155902882157740608034538277539380729787521087837104250581090959698124408223890e-01), SC_(9.8921652390336629139805841508358465602860207059944659453944166956478586740973022242830690896686475404e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7406596981831792115693529117399768824274847667599793225472630855636491960045331417454365352613800520e-01), SC_(2.2626419611131532422030467332915075245091745905094412494656216072014056544319004453725930559711963602e-01), SC_(5.8177013535922915175398487107985700599749481532032717154294868563163057584390473484854398232152193046e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7956049040709260981391852447592984456082676827515195806088100710634584593697291176141121086288877015e-01), SC_(2.0114980893208978423703631833546196075541513344004912744556891122428076221275759104992204247535987680e-01), SC_(4.6123537364217239341232885896370984248535829243614111488416448946353333761777458128951002931688340049e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3438099376096594627607484974212640682236429404661019028991465157747325717966476818012357300252454354e-01), SC_(-3.5627539698703546231613041874184447151041662241357068844073391075635103686681689630989620992572037054e-01), SC_(5.2118940284440796103799332759661876414987076114646584133489059078205276483351970027067775152820633210e-01) }},
+      {{ SC_(-8.1188232421875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9682529374564312983735448397649965186289751944028286048803733591954718594670368909323225763768609883e-01), SC_(7.9619933112960398272003190954132055196890594099300574082662706428987542986830662534534018007884296639e-02), SC_(2.5931831807996832276230315068452704320935681596058290796574266644665557575102142750058454481346146417e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5515479941978238068968153004330891708450987235809516916675469203753185897237980778835899390485422402e-01), SC_(5.1837271246595510205195409219173919599835612659169751086797917813827808714491195869162013740980879743e-01), SC_(9.9408625348522234892523443144946083659165386829131567123418084604085009500713585191018978613388254537e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.3214829299811259652456122123480675987795425329957237646619801970745568071198314502174856224817704545e-01), SC_(5.5455317009311861850136268714092733564810188503341691191716350537645333029592450774235396675537952941e-01), SC_(9.9362486780969913490414096989433772335174991276453587832168242154027072909518121647124081598283188655e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.7776866278553617931364854884780586954700000977337279266889366672635890364108297279076279525996251717e-01), SC_(9.2590001480571748209841482341599330200079657656003448827570595505106657178769877573183758502845104676e-01), SC_(9.9650779918595709189093864281159471039591831171149983727801091307907953200362156689325219855742576456e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.2692217841133371639016113146770870722427995915546792337679428750299837332098023004668514635630164361e-01), SC_(8.4991353554244245862391446120156359092195377672932288207861122096392412063031433985841205571035372951e-01), SC_(9.8672829600732111657707443452512745139081215195548582201431530903642763032573748294297276176762133127e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7215695449276582364002772331023145835787841128410691615028134463479363374823885685636823839021226544e-01), SC_(2.3433065491170897904716190618297844228411390040062008833488870346658923830099552403068042982278191284e-01), SC_(7.8872011184311689014865013577665535329240109182013691658196836956181766552937672605823141653209982260e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2026245969318816323900048429817735953187511028338665364857065125396018251498490211623129003869035964e-01), SC_(-9.7544064342732134269263544397815765884452027788448835123900041572934422395765655961955166841580713222e-01), SC_(9.8376654786750615862806680514715166023043073041726673396911589420092163174862039615840185296393018295e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9864321885499277285005821824193362285243369492708987694599230151323904666332338189943995655193076976e-01), SC_(-5.2074191639803753918982377857825969458277952634325273500602297186541097354408858082615522470704559964e-02), SC_(5.5195264162618707683762275451462859856052051747091579576762221950146446659025132535039979500238940511e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6173520263376222417225203132433930020158639661414388962536140577534191934146589680929612360716046120e-01), SC_(-2.7398065627886271312533986005086249300732921710009458238372857330284834944762383046417159347201603530e-01), SC_(4.9104923359825047594988483581906206986376349781286454045254515943890993484473218983195863098394320292e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6876502706747336176938105971249579809632560556531447146404180168515874781391827071081850067477253461e-01), SC_(2.4798048780288663010454928350787873573814124527937790450772745751470985552499837159262561843688879190e-01), SC_(4.6588251960749667478876135853289362226179228151605890725700351891881777671975374972872552242975509198e-01) }},
+      {{ SC_(-7.6733184814453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7263414612353082951988372657816092235949958327040419652224767412699025730206421252978904297256398769e-01), SC_(2.3234202761134301127000252065925398065619013943739262908537665632336855314220201314657056177117807565e-01), SC_(3.3461792533591229335922391438610650848912792211361148691701681017765688551629925874900993869814530480e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4283285478648180934072585820261468897627781298430446529758900275434234304084785094603318560925771867e-01), SC_(8.9660418397509985904881265093328116626057006959746484780744039807448056536309432744782874916320094215e-01), SC_(9.9841762071529674938316757016824077795958427282821055494362688120819221854580876489459957496431308516e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.4599380517687681449749342768939977898304492493076349706510350676846030916007630919913896747011237728e-01), SC_(8.9503604717567104697282754366725208907588157550018243215078822879162747153977705980003073694630857794e-01), SC_(9.9817292756413783087071557062238850304267580651043562169403102739545197053509782885381911896979971627e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8933759554671952548874915735760677799061314202925018341863326536710625155345831694385885512503839698e-01), SC_(8.7209444304189620218399387522104595952377249703951935028093450802923603593607627908031636589483936191e-01), SC_(9.9413346984872887425505732106716161515680994743568744139957446507073719749974811713619406019733833445e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.5478672921506516347027682541744109546709912916523451740890583227986638118523607756919159300296023846e-01), SC_(8.3199259917793136690813103418965313961743308089485127178697793186266602331681528774202085234243213218e-01), SC_(9.8527676394179822868290952752033994260881011008632494877286327409390131642621148124045833584818984649e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1799357140752219526860506704722448957402512272422772549067151679156012871591730261509333746667222079e-01), SC_(3.9659526327789449311189600830757682833541248315310183150539596731826483056998140567507536514484672607e-01), SC_(8.1425900571444741767204920485612399704114197469939431856156419081113091505202617607199740098915730642e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9134676824871192857064604921145011811825948903996343887457170242868809998346628522239993864155828775e-01), SC_(-1.3126913225444374375190930925292674074298823101473055849089345825622859687050630425671299020903476313e-01), SC_(5.8962998280195552322851835399976304610918553779442479979056890809251188215897089062172149700973694637e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7937069931383036297239773170693280247178761155492826729080223208573921661515807464143169088762983151e-01), SC_(-2.0207185188823027906335085290030939156535825531732800292023928206585668204736730588003774106487004779e-01), SC_(5.7552704884681087988998331848423083155768418381837960472830884276300874039502122039269356903674506807e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.6591720250266955215959300917533494040092012410831766003583703338428741689999663681405546381401590024e-01), SC_(-5.0018736330494273241073223530621068593224893604707915633900351920603968508862254022196068588993628613e-01), SC_(6.2033033053903695950193856035111572317928184028163816830478137052964073342419819569811119740977217587e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4029609437957381749786295577020362002508423780391309495032879927470856010717786318399589393754563918e-01), SC_(-5.4212772828036970959090138334707989672948244698821710990247160789331333242345907571970309522162202727e-01), SC_(6.4104156604963168270389523975316341266732016049448495228524208148781208766615320253197163335003663299e-01) }},
+      {{ SC_(-5.8497428894042968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.2490854246430981792517301774518062249230050754891465494504644046213553402083738381492615840192954591e-01), SC_(-9.7437987844914970176088174583013415816104927125909603347074521101245916946337990617682942104473608059e-01), SC_(9.7596961851222490374512667482061534967199511221064259399182477002855066118239296254312438009767211441e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.7276418204535047175579286238286576825993344236959819674136341389771718488328039366191472932664189948e-01), SC_(9.8496321626860817592876771312529830383517977885988720232858617594175188941138811715946005371882399814e-01), SC_(9.9975931620106403333884299836538531844984195741129732288852930292039001540474192401821926333934686586e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8329643830524850857734236616703383213469655874555908018573553817666795636607562741935126129321617038e-01), SC_(9.8305768686512503524859446292331226585989481274930204191617162169124842578084842902964484301117922615e-01), SC_(9.9969162709823992612813248462346238603482361071558613953415070994524163493299626076626535818566296017e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.2729999074658063912210263821886349097115711752519613874754260192677790635978801989441783443374782538e-01), SC_(9.4492048134077834052618649260722075067579010295847309262464477063971030471064139310996418579490316796e-01), SC_(9.9737970785307984953465110513108895568993087606158841887753247454780054548274907611363294086990834092e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.3739496447281070707419050609164802262890866943056760891901453693501362879257858091672132609464580870e-01), SC_(8.4333068968185102919788971687549759313736719412852889002513335339674797056336633172834314109386912886e-01), SC_(9.8619176354020591276737858274480142807805781336243594762089418819245563225525991822021708420218540197e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.9986086348053782858696400278730511016166454172475885850053867946723355708941625884287794064797909010e-01), SC_(-6.0018547056069961665288993046053858725253161588706849985384706851689061175247676309474176360448188099e-01), SC_(8.6265111016478953802119202568278915878167772299353185885246052026054952271832894109489212680592006393e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5101960261736600010347069739472748764464833261247511625748520933326393878544921052900054344887863085e-01), SC_(-3.0913057991325811279794083136465230691536558734485834828969761693665827292281265170919455935738804592e-01), SC_(6.3218434762410693079449924012775405468323660399936773441452047812519405961209003201518041050433569409e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9813776791738231789186333582141984002732116717828506988958023623070003444345379312783076642144678707e-01), SC_(-6.0999969318892559805890910763186389682851550469632358071923254786542232118640407969416797242200409914e-02), SC_(5.5258974326805504805733703376605947230804758695521408472137360033928159038670197655359261526622451489e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9336208932201717735158572296380190780333290065285048972070260377991074246305068233930672700388663188e-01), SC_(9.5600140405159490289313087305021017744600887833588619928530007986333553003417268752129378034560958623e-01), SC_(9.6404888050837590490811253746211038461811844125821268282464247874226971512289144821633993127791776301e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.2325841848046766218991227981012098670747362700260131533668770717195845184596740318180119775363943161e-03), SC_(9.9996611170461176979906884255569334102893016722503713775857431038166928556333207401163578935168183697e-01), SC_(9.9997172858422789189447887250530068110857221956199374516787168292511028086414803902567529091441731911e-01) }},
+      {{ SC_(1.8752593994140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6660893147940226023098523167884871105379461645512659824692486188640890753961669120308151765052623031e-01), SC_(-2.5625607033638876553305288645223683943173356092262882491932070604355800974645470609928610334153595083e-01), SC_(3.5062418128597448697084392163943585267596312089904662734679195833126065663426059344052512267706023587e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.8004673195077557402379394009020774017083935838202742195090554825933116984811311365529406436801352943e-02), SC_(9.9927756144893764616564197015461264671404579141740257258688535178129447182078468698462248893521769749e-01), SC_(9.9998835435069597836690954066969364446749685399046407070586256765975194678255792719457667000555319658e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.8702693389602350119066841000463367956245442740440396026844368057003177113509077328670983128432636170e-02), SC_(9.9881331972325958942546436121280738452918350942627666026308661986017494985595801191111255152694725816e-01), SC_(9.9997823233357199444493719261143316328651967201927889271161145211867294260401394068297398573329824293e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.9675049349943128157221303780653132015488663013268857326052210116396978170494827167818500796579685794e-01), SC_(9.8045359059352230464085006221560445237307017357835812816186708261567859183156423464059505932493059648e-01), SC_(9.9905392511463619545579536010500182750606817500171292996731598023387063361769306528048525485418703020e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.1978231760752493617635929452759351685784633511957324734251669001720650766050698283369880580768711234e-01), SC_(9.0762481556205538773652235504254080344198471632439104150034532802757177483340103136944608014404304277e-01), SC_(9.9159729802647450579108065260807691832646999437607462787332243269064093929988522189434757094096116443e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6359204754451058175603525981223289714808055606548708453464647792158073110139526778217975868021699585e-01), SC_(-5.0419120918346025331645545664196611301818918894009648819663737992439361315774251218402179325422954759e-01), SC_(8.3771971235903445559692154901818116063595662468285669581147523811629575622287894155001725268587882780e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2029664885938186425638293599601860974139347792289230187946457358004036168191429145804176076907055183e-01), SC_(-3.9122126488496455093506893042046746461294319660398348680331995936494079402590204723878662834131876681e-01), SC_(6.6167892974142638181130820815315433769826749456463967231809805133045134853353389496611779763122563971e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9069319807677672271394934588456323976740085729985490763120011281814851368488662131152844808912580278e-01), SC_(-1.3611387616407241996511120764544726540261354107025452073468231723695076839328637482627175564337286234e-01), SC_(5.6185295116545624963536826695164333478398128794897210140077445229267799631297162515605360171575161803e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.1334730398729671138795710848900641263748432264000037893971898932979195610995461458086277869128418804e-01), SC_(9.1057344914423752607049594788282121025575967574905231572476829484173358182098427682309598449132894106e-01), SC_(9.2726463942887743998049743204000606960161876695902299438489210611015920168991361471018080569747989780e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4296461103709209954146764741676581431886280550143103306657317073241209880448398168687232794854414082e-01), SC_(9.8972780095893687280221180458297440706211095468343247375994848963508953019225794555596339277604253891e-01), SC_(9.9143772014611744520440889629540354561758382252308845674887458674552175482157874143286841942118202690e-01) }},
+      {{ SC_(1.8888229370117187500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7727181261448664962104928340754805775927758318889885697679770784778432581047825899786163776197478667e-01), SC_(-2.1199010417751978776553878504438072516989498412555189859805779771910154071368808396686084045201772709e-01), SC_(3.2168375153211850299067931553417111246706912711147818889351071685317428407677118866910416218637421440e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2870661446649418317255408335162808915830922603868822198449739773147711529907925943665280307834869435e-01), SC_(-7.7764258687785293326613988554791801020878097444473931910048110459922453746525009978129555344668610398e-01), SC_(9.9680789665509610182966623944371613993284074495095700553155719677535320863526156312397112209583526036e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5183994054286622465971549525690599199367772313342424036855182609427637147446141177296718975914939758e-01), SC_(-7.5835657306643859872000558043107091520648202288993740546557684908269991953393323946930750377597452592e-01), SC_(9.9609309972838105576006230445332057410076672172036178220300239421250063774462664918489576164219979557e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0230286260080753014539819609254972318794381412196911652020254634278662063761258374332667693452049021e-01), SC_(-4.3110270718517675265032810971258407689952284686069475882873333847737088857376067608700549028965113999e-01), SC_(9.7991010995914724250180758980565945978072899610568862229796329843032009279280149442043757706567561648e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8305238341999163638014826321873876426948152755031765855130997205917167067020117867553818740838859412e-01), SC_(1.8332487952341262306928282025887332664446148727956005528901200958136252113071407044267226950237308891e-01), SC_(9.5300826871526771331671696111049128932777115570475820176868495993411626950799114305860178206851698482e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.6704197257721722297752033050376754289154607428558811484161477364812441008481369698402585057832621682e-01), SC_(-9.3020438096507872772399640777673117298801234086249364955406552524556628471800269488425333087231366065e-01), SC_(9.7269135876092113047194976061102985132366207401536823423322022206977210405953456052305171152166703067e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8272235393587397013485847316681848158436269582743813538467500213963519749601507998708302711634140217e-01), SC_(-9.5920178825154324679225268359581567281751661874247188762702087307377554842480303309562476603678915136e-01), SC_(9.7311008322766574811565171074995874003830086163918054301384857023017066294188196747395323237462088384e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.4267050712804958653791073190427004794039223847805279041184497423996199986033302408875456361424551597e-01), SC_(-6.6965701507724508289302055962793869128113735625198514735152564278012417239354255516540639328555396886e-01), SC_(7.8449424381754716351707525464787256900099398919141601418288405806428231768447850244597934230481664640e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9903623719075898127015002454843599297392336508630990954989291536079818437049954614239280917282462728e-01), SC_(-4.3893015158787637329415345419565927802615678876713953766975732985596430883104367274668712399991165430e-02), SC_(4.2558428254560162704994847571351279437075709335239323328308931166064379966189327683422718623529753402e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0755353087493341271414819770367017126669893985398965695714221254383155649658745313479518700055075402e-01), SC_(-4.1993641018187656644736792691479486186921819565566649236861904343911066318915263639769920951474790574e-01), SC_(5.5934126553733004496414311354457490701004432854938644762103478225832099112363380390891465621028320600e-01) }},
+      {{ SC_(5.2943695068359375000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9320281484958677271373822629778840712798571900522984269204724112121718994192367064013413096738115200e-01), SC_(-1.1639660035781739482614862441436638089049083014131875386432121503170129330873537878385674242854881558e-01), SC_(2.7205322594840926568048769266522702592790947125455020991527650196325390765573241187138219003638052411e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0787917417800724552197154696153021609239901990991603385499136338564652483754365894129891447033862077e-01), SC_(-4.1923192279913463420456303318255813851302462835703469706910634884128855684295740269328853604406409988e-01), SC_(9.9333203007473569524816399894674631796370604422579926059478344563189271753994761742717717849712722771e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2804432983366552937455345650230281894980578519655465412445663625170527338852464166389605804296597853e-01), SC_(-3.7246975966322772693535136489858219662573763855298608240009513299194288629595731675494116513199771736e-01), SC_(9.9206466630566031772364738022689898122402908093741700430053004642649282215357114636976703751064565426e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5025025285040217843761877023684039724443770077816937691147749529103368651752958897867706348750977210e-01), SC_(3.1148749085275756311469887292144124163039223875486872779102836618547891204709204995754225067219663771e-01), SC_(9.7769329576714068201951374917276785005149403207033873238393123017854185791552086709366837367751249444e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6225854405253134833681932414285866537922684505203663215407859514114047959083713864090430651328272542e-01), SC_(9.8674827837800291943523209274219204431958047051642521564336888693218219370588997333181356021631191857e-01), SC_(9.9874908131648461856265780716090548349982589940371979395453444288794880274075280759057334222451669330e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7025287069971652872804048623955788086415442476703348773888526802539928806924225389088518372361930805e-01), SC_(-2.4209371511660346929527465814805260445936726050341791427676615199279303412821646045642477109884801902e-01), SC_(7.8965712111540107143792359514256194813563872282840778372918846433216267010587768115237777034687147198e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8050349867574125287362582191473891294696032591875762338459856416422257154020336572691190626073456842e-01), SC_(4.7403964899550219136531905647006642076264756154000221126661053451529339957147549029734541958849126699e-01), SC_(6.9669559528917989885268569257167339257208432803145351496594525106419260166477689224570961747032012316e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.8171452275870143602035140647027023775042475764757831529842339189016668491511101313800909677244062264e-01), SC_(7.3161828125045914671928999006073621259290607535169949013564336894092260244453507207432453327949388618e-01), SC_(8.2217324780635253107713681253240173743149123677075135627798057245311790041449025538350665663915921526e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8610371121166899910319836250306566174087951922684634609716541123541298324104129477887309114826171079e-01), SC_(1.6613088434897741167371337918533314934239609142297313215491395414617026881583800609701851688748210389e-01), SC_(4.4965043604663897555855856991958861776273621595191714382910380150534860010669751208271600431365616383e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8276487955834167470554956860481640517718200020320601611345663841403471437742777593105889694641906050e-01), SC_(-4.6981503532597433983545423672954203851991443059546839761068563022810960486476771936333706421848622367e-01), SC_(5.9151209362398275998236328248188728643438697160486319975508172545526440501804844632252770281104975942e-01) }},
+      {{ SC_(9.0335571289062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7952267886586993099444779734204320205874646639226293345506271276170963107584110759710218174647568334e-01), SC_(9.2518243402394630918182768617034264219609727072923815438161470618408019535276339486995179405053300869e-01), SC_(9.2994158166002946054820143477193286169264018601817512304550268649577619859642128917774109905812690950e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8371348170025850467975297201475411589898602944442021124986554162626005479893850755343790403434025438e-01), SC_(8.1195971038060871248884272815187247516746102608797521703042353313780255497921615728296014934403164869e-01), SC_(9.9724903923096289869436454005750683921873311940277011265293695919091693925237191610328290932300982474e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.3715259410681494202797523434340921589406015910124997083200433893549993045703472800129397300408055503e-01), SC_(7.7073768029268967952932782357108681237498413843201864512762179302063927859082691023138828443327723704e-01), SC_(9.9626750394421118891589161882521604690570288718225541314218885326574466552050425010265508177603783089e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9893695331914233224932388429984677332685527484753931088319098828212051832567548047494122295175996988e-01), SC_(-4.6097324146523440013270387538252440940630343763689272833595712013314223049913087227932988634334445224e-02), SC_(9.7531931492284744673964343232716750125944380142789962242602188857182626334427546275923685625119735921e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5645040312450942814307404444776333906500529725716918897669529261761783197171574427728804110077931118e-02), SC_(-9.9632571334372307913802216241225787978787853932989237297918646142892368231622834688250600220517100983e-01), SC_(9.9965164479953860856792429288904374507600615123658417752022126303125043604258326738510331832169463236e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9285414384256021470812458092265356465028069854435227730363483143942840765524035782898615052594197613e-01), SC_(1.1933419063561268604675133785649450221706075610146239844125815365159051250951142666844227368832897301e-01), SC_(7.7834200969262046798144745190698020923111799006562720963464983185024571221214591836184750873680022992e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8998007749475104708483873240522739238675705355558121396572110868253171485103017704437598536606753747e-01), SC_(-1.4120710379965560138293387729629729978428282677816938229474801169000310710433988464347256580536215757e-01), SC_(5.9115220154892639142556202745123861109522004792659601299782058897034682117405586384700971912559871435e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3386460201929056058296483511041601432877500004901458619354786536863838466236888969489653613074249724e-01), SC_(-6.7929577203385292148508551337098374448682615555696471242372591430652743779635577613928030308723000604e-01), SC_(7.9025114936029102272210982610143052299680342795743198291208213547769481387134598889276099484625879767e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.0519874419346427915448621334650325988006441340153925697070066706653313113388575798404674895297748699e-01), SC_(7.9607441864856691704142391512283099205692960449698642329036412765158556602985588737486579742068631747e-01), SC_(8.3635773649388638346331680241106729783044557631798194726194164692010642273451765851803649083145401375e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9460568385494482703656460591434492724578400140243509320548414364693351353061023650962336140267703502e-01), SC_(-1.0372817188901741666050857061563620983915922101575929275489512560181374879782279424109399198329916831e-01), SC_(4.1799611006449300798861457778503488788954493264050318558304812326599346547616283185552057769114661184e-01) }},
+      {{ SC_(1.1924230957031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4086474172215898880945219762955964483909050538609485633672591276622515003788422899941136471491309345e-01), SC_(-5.4124531049102573846341160722930775058590128211674697354857659607933985957376991645219039559550960086e-01), SC_(5.7990127775001914607456884584507604097609654643474688975739045063998034704141706812342143317962066202e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4346353665329750374238653693476739711858954798669210088668212399228996066416352736047036157140206986e-01), SC_(9.6991005063370101306272477480018720778393787437396480120792368926344858401864363048782010701438802058e-01), SC_(9.9952196593780848918838949078925749789508583911296916116603617795975324282495873961335588967434762335e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7719739910620237728214302767124837265845274666291230019688474212550104667505393136313739119234510724e-01), SC_(9.8417533079731135320623754804410672797270539192800515413181318726535301340545683268056486646410909938e-01), SC_(9.9971181029799665321865026976105967339872764365890046115030075747118907477152356453722464204987959537e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.9229412719218491506914485050482655842820601367358900829331508465459740438503894625198082555047695890e-01), SC_(7.2161543875890771781575886713912935217911465816334044935266962534169069466360585663526421274532611019e-01), SC_(9.8822300302794453353387257432326972739624934518936910069008704176861671107163613710577836216426590235e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.0999880379373052386417021725178214162372845632069764180180885639988180367995420123316343767700656520e-01), SC_(-5.8643152869940889792314971498927329746451324473134829719425702984450926232239510685084657909079384083e-01), SC_(9.6834519093223539240852383407109080071384690362014643089796154987107364070409034994577149084736821452e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.6546849951487797248037609668025737989965468169896738855429810263068560128961893484140920515209975980e-01), SC_(7.4642593480761160895925260449361932946953832259684853927155939166341985615776006419123061585288518459e-01), SC_(9.0714639994979153882457501743479966010498353034381684818140287070520460926490010940326751609348688599e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2895458138043534407841206147773996903306355066670699565560481066072549343562016681630589218334339244e-01), SC_(3.7019371379360310194349363535896235740530850136085688791420090617735429266752649754660957291596491850e-01), SC_(6.5359889753526918635060543007986908256231267033208171398140379458231109328206763747216361247658352879e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3998458416227392571062207376348139831005353538955063512497002941311608703689834876185551231952599485e-02), SC_(-9.9971199552353306981904102575118588116967671690548076738795399376253743294017733002380869795225773118e-01), SC_(9.9979920080365833589369264297384728917127558878746446029232585255083770796359954551529658214418439853e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7772655788738409842388975310502659552257265546968229451090391943528555682290018856885533103264758472e-01), SC_(9.8407991068891468815733262432500660202736345756858188260210946886188815202697177408120861303675598174e-01), SC_(9.8695713823431480292427319445020941930147601233275068596391279098427777408045883897613166784682229554e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6523316595667396259231173855000973723127547139287182684480344889643061541954121200743077068316913449e-01), SC_(2.6139038876220353583101795451266063882563474355239223110879037845286901123256887709914041140232359557e-01), SC_(4.7195868274023126845840205457280244944041236165929837845097577900297068067598350463080547590240299518e-01) }},
+      {{ SC_(1.2011218261718750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8020745751100563563526820922809619354395674380616514881604689604787683170481460109658346899301911008e-01), SC_(-1.9797307958358904485409201852755917826551660506917247248841139086369353626037181692165361670138564311e-01), SC_(3.1318716894044719354452028011963390927153443841773754516209256873199333718310498941901941245531990729e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8156891199598271954530845089870114748747364564928811257747363704923113666278595619885202858887007290e-01), SC_(9.5954100891905528738432717913644120337799942267697822648042875905062261530727703028678986808131750729e-01), SC_(9.9936056640034402303786126231038383562631117723150844589931179552156505022242166603536158663165961880e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4922485461942903831002706953256089021032005287377448995399943564212684074479960786346554051112400694e-01), SC_(9.3703895378796214305354715996831321052454659031719040496620841593385967019899654764037512128554532300e-01), SC_(9.9888016325000345297150283507821877694048334682781443186812797644084511929765793063983553845976727719e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7321154602490444546419973090646215324910682563580176189070355160598330058994586294077549996901560522e-01), SC_(2.2991147575494202863182293633857229646704482938767278055230732263693936706272641714803801545893098825e-01), SC_(9.7658918935521118361021864093937902061812960232858971689724181072298072644007247406802088615747561083e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.8751752936545647477729320094439969632151406412443170878016430524586714029102707842261902655413467175e-01), SC_(-9.5777537570538107549426334462286706855097435998204962114649575283709555804537233507695365075690077806e-01), SC_(9.9606698365372693046021085891259293000540240974780008572273920534334226270111883563700257511443151435e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7123757760566517528120437737587371448016560188130359595205224595741499251217371515130926809672346839e-01), SC_(-2.3811251089911154856578861068354434029578007205192566925156125550564295085446697291667057239840952849e-01), SC_(7.8917291013113622039646747394810866543768921795824789420402391861753742606228278303128064785122278408e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.1935077891481002569235035488337500670402541335350183798608054615744514117787918374407014305631093366e-01), SC_(-9.4763657591215005207930094425878720617297240574020282760728916460438399527008435803847180862304447134e-01), SC_(9.6555943587039071369638115118301554123892513603434597570633659348993913099976612175655242318010286896e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6647052610544409962367914196590383306791091878059176054044877478555135590557734263305176967534951982e-01), SC_(2.5677757333822222866149626920839121842282446865369501818405604186385213456083611141008934808367815362e-01), SC_(5.9053641747621718115571135905158050883978797566836363021392117083768326505113827097078971302734515247e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9630976009294496871505799914209884341653582927639283595200928915154865640073845175606177195776209093e-01), SC_(-4.4342847671538578667552929304761355054682042373445900168592919918492965221032859539524661974472124717e-01), SC_(5.8383825825098083614295141116797741698212853518846467369980358046616665963046575079303996500489184671e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6671675550315915023953817801439234543039456353563589571148444391655553646360284387501900623603159230e-01), SC_(-8.2391268896162324670832991410037537999769015402074639086978323989475632560572995889553201047695337114e-01), SC_(8.5560735412539100017806440191444430387040877399894322661736784756033952247662856454518037917116186141e-01) }},
+      {{ SC_(1.2588946533203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8840783071654509652831863561732638786012425423153969807806913821255314364988324359382934391940355148e-01), SC_(1.5182213336076374464789245462217358722092272936179630975076025945867377271659007192620739327688004630e-01), SC_(2.8797974733776662740250616030300145105037777155815025913561130710929860845117693292472702407763961732e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9837550517988426641107248112391940630115099900293437529641297967757074011407290345564198153154440315e-01), SC_(5.6976755407893176452807425006892700813906158361891430352264559808537444488608157691921482035943054353e-02), SC_(9.9193079482417282220309056926937738322060635203032443549676096387329952891654611016219347521914322610e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9128732301992783092707597524847462310078418185746351890721426750383360870344136313216937142325014422e-01), SC_(1.3171728519820494179834552146252862996414206794010492518111167243437497768223350382114500573658605566e-01), SC_(9.9094117521805212701620100247149571137882662722712152077457417100085634748654907646133050400729184421e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8810446975450286376760171968925396030867311220082425699084698694263194832834174360030001863092336056e-01), SC_(9.2161538645824277049218565357760010249394894820025681021566687552479979495602931354154318334419790555e-01), SC_(9.9631373241493230743758991273672305655265555282321101442246209209055721771598124125632880185175016215e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.4333892050194903403063740554726314015304565294347212736919832618163076223416295616143037055970317188e-01), SC_(3.3183080186477186107447470105161365042914489756986084047595634716379181456529189465621414476992078659e-01), SC_(9.5681245584756956464800213400214503675890562005027803738919483239710375876639436329194301025913457347e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4961226283590226711798039600508896614793345463538559611941214602561424677666948972941781240922065686e-01), SC_(5.2740781454094678909570808989851756453903260160599689021448299955466078522749971891371827638373222285e-01), SC_(8.4341655858962134619872736646751839449661196384473155521977168030804816134740117883522421640388565308e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.3144931202440392632578455789555115965996230641557414077868340447332011009066263482295359914224480289e-01), SC_(-9.4347302746742544426728902302895616503157544224013162198602053140295508306413221448628279099005071913e-01), SC_(9.6284923347454600373678773974628372575662718985042065718711905308264644590087722827903877527834152155e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3459450145287394186088421459803373266558905683078274040976334715045233998482031871400588590256724230e-01), SC_(3.5571493903694009372879955758147040306615163945489197016245740667272221351379700812843311536502574815e-01), SC_(6.2528779384734303133565219942586385009179077459171094562550016536268970634867391227417762565453007943e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.2857336304424362310003630425084627984155500510046622774800566088785466516411356191602698389531518692e-01), SC_(-9.7352669080341315701678925411787303440990275242172478972280934179874926627292127734872061028727872051e-01), SC_(9.7833250624471137552103262912237378336551026916532234670210203807220416914118081786423275211873688282e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8232388517464306143859027763013053675164481592252472684095396114091583347039863881203733145488310476e-01), SC_(-1.8718916799696149557166466943343357435959667090778980006889537676174767549485772666411921488571332670e-01), SC_(4.4156163756363006975380149882769903380585115777905317708174999723854017265889869146583018521778789345e-01) }},
+      {{ SC_(1.3400341796875000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2138902966448765142295275839520899517638050828758027046017003011981437919933223900785597602176874072e-01), SC_(6.9253004835871847913290001855038986870920417100846458230514023712321205632670316780457839999529429553e-01), SC_(7.1518950972952259998329201633121574881352191219687152262395558854140082597776562280650440174770259311e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9124677882433138335861501925856894780980206165671381753478059083413907347024975439942215033445157949e-01), SC_(-1.3202205675714592427718254514834324301815345706789496615621376667227690515141082247360474561661240443e-01), SC_(9.9204607726027533602354699502327102937400121831526521421541403184024105940052308003269121340144283988e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7516034259541766832150349341872086564396925791399754972267936469741660587204966984616105782367152928e-01), SC_(-2.2150012692815243960071387029603330592398386630537251490301218031879620399465277114845960453761665302e-01), SC_(9.9123482144313188533895847795265470715360518638484288185158750009950362801701609685428704513319459538e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2827876637300902422714770563788884954611508243954312478064023204948598577792086805194782518769287677e-02), SC_(-9.9656386792405636732705960759776360639986212735703590448231548901906231554074115893865458338080451794e-01), SC_(9.9983239853184367656672743779286924702272039747960829744989295550498583226501492051628115076416392748e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.5506675897819312444525549935823408506042141456220310967658782559131651991047361038470264508397118216e-01), SC_(2.9639076553578716872711753452900052027236578609447751333708319665997262247754910375915133116162956859e-01), SC_(9.5570691863947236969442424380095058040510410373276837248763187882259455735494554951739465660352624652e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0002523398382543681800206047411849418695493214830369734129816803359453528771825114878762031453647359e-01), SC_(4.3583778885310102723058054463900515598713236239557026600910794640200440805482288047647589880611490321e-01), SC_(8.2224112100382522609932455779878309159269999814419709511222542298546446627328878701723889492921451857e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.9561697298690910267695558064077766360534911018655431841027171538674183505569070764570479021159132324e-01), SC_(9.5530655042350518464541898921176605033748943044753169069081873647761174967852998814561576646304970337e-01), SC_(9.7056332084102464505481812088428585524040230132487801319676869202426346362046456969139441494474696356e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.5207431450834327054193903400431942384143242874532857303832484618122297442007668295686196371374135211e-01), SC_(-7.5815505561756575607736141029815029326617238047102909950205264617958329946074883502155662164529332581e-01), SC_(8.3876894425574629158182235563773283602330740702959357350648248997894678722425718913737954796528549306e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.1235982427664551751829001799194987435282300628949215529979833897451333883821902796791274236613513175e-01), SC_(-7.0181442045354605237259676711891065830110305240818315469574742850840925423770807258624692305683915004e-01), SC_(7.6397177830592032370220248458070749718738324548514924173943617772087324512803480619530278060182723295e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6143844009063285164901165944361377387998032971936818485209064897489619923190307695665020659123500095e-01), SC_(-2.7502022819438315815381856063612385614341352597910556494996103477245179891200648759424635924481328118e-01), SC_(4.7837683766226543752651102357163179377431021481571870226311407495749951960891414569586234247226477022e-01) }},
+      {{ SC_(1.6231677246093750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0266789273367661138943653340328062266389053034094918341344781374557666512309684552029550514807038668e-01), SC_(-7.9799211215897971548175796169872890746829567015373564770946213409418853442707799311232206073901010070e-01), SC_(8.1182163315848315060591347077881003111492572447659943409549571110899856686261789519288489847500494391e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.6834778206022232667776599763459462670717771858660232869312528460757136189146070886877283739241268019e-01), SC_(2.4960483364520039491683531768738282821122002471182623021779467285026182210281935636842976195009141303e-01), SC_(9.9241071213550529394758737916398026721245899214078026141721998009371981985448875328424864304589350800e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4110860151289255582558784137824904166610718063095938521728938906354070405439340019359106455077401611e-01), SC_(3.3810442197411084345948635795737877761548344879618587642887442190626626171688736883665440979677925052e-01), SC_(9.9183875357931180410280312006655259974108990083284570656558808381510663175225169636095650958014122782e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4511913112683175506790955304279732843753796448403736924046364598374533065443802078742116170511576258e-02), SC_(9.9791693695745119193010371907034969522127686619966949408435068833888554016295560514181735261696113761e-01), SC_(9.9989833059380127364456890934680134501751454926026260704239069482460978121277504045656166455476660914e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8696844379298289875792729444655615929977189927083885338621548972450163795072222780796372670825687639e-01), SC_(-4.6183003336233356781931253849819847590022681001496591696355223648051326746576546312754910540565862449e-01), SC_(9.6191907804053964402661147130676230734290656568476021914117959986635158006242799607579106329825936680e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9928257618481559151783955938799972633315205407706563649481440783518627214257577052518241460730944760e-01), SC_(-3.7872588153415435835623003363094851898490467919779727254736816319134398545924076427382566589812248196e-02), SC_(7.7504536440118123498953772470744025283552550133879670503358671978028372082077949605023853601241743091e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2701748457183925810591483837991263336296631864552238895285120270469756982676649094531496105201072536e-01), SC_(-7.7900518229418943829725241951262469985498949663752467589718175499918860851165868903660992969029789553e-01), SC_(8.5967231701474797025494928125820473451437092568339296656433455295312147440773913824522518534960757442e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4261806997135142080432084217817036481910267151813067991587668680875384697051150333079049171764852872e-01), SC_(9.3947477780359071320653067162790343753173755477934065305751221895218763201774365209062506405863778349e-01), SC_(9.5820306129043441160291657104543207862445498646223566816834402814866862367349904220865403963413806845e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.1832684752345778110700005116411589206453010034043965479722855805407063118426896172154156867923434996e-01), SC_(7.8592105814242093768067301574861285576722214358281880166901660581513496083105636219233740977487403029e-01), SC_(8.2844166214801489908502319091146788454806214710889442411706037645998753938654872393174523203717676420e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.9281425834303854128560218965534040739949827053526532026980592881553542689805409968427049792121981322e-01), SC_(-4.5042502161777162363063775063774245349536708712856153529314394800478070032740873290690225106463543594e-01), SC_(5.7879231769061342055273986699571534037810237382493737586486451127796177514661109865221934707989720140e-01) }},
+      {{ SC_(1.6535034179687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9274189011718790992101165193192556513469470047834354289955223536185935578171428750870461445727800937e-01), SC_(-1.2026445695446849530915089795436473519663576508406158584824903552043701790706788571374654865502523133e-01), SC_(2.7362788765992056632769952088614784725057580838408173499315821831555215576980105742320453775245488114e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.6814236833955854983220539812497431275744279899792857145102095113729857268227212553485268310013986664e-02), SC_(9.9622451700554821393152718469722048875147104735191760070210560484655209249565959152741966686654084835e-01), SC_(9.9993923097425287563884901121392838737572346332737831389382542365496000542740414695585089455418210302e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.8926980088511791775054115782139653136995321885260086536145064658011406616561464849165705079242110845e-01), SC_(9.8192512060386143105993402739811080881564982680268751987488245789702929466675062817196266752291366143e-01), SC_(9.9967119740029564252316520623600610677626005720075388824094627942214462645922884022097976372835783112e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9908160921638027804641309903616079585634962657310202503129571974422627743160465633137246808486024054e-01), SC_(-4.2847848552850425003613151335319264305350622566652033434342676055731692214494611298524009974991944009e-02), SC_(9.7531207591886081797031316476844555058679596332884233582030283412987144974089095236709109167440508078e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3949846968910248620911834180432432223320046459018429982223637910184007523777810333423856874567140651e-01), SC_(-7.6879236941146604274253915774939137120928536384549446939674389528157953207327832985257526700918923148e-01), SC_(9.8038895526663558561624544529383519706491281050224577824578214085572675871067443909437967206316317703e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.8684100118259816529781350234103765528218497055716405339633473465749200405130718517181282062273576671e-01), SC_(-1.6169365598231517048457880534222065567782374760682944377466888287656804160252913942212230871008864738e-01), SC_(7.8139395336157016565072496682697996959068077220382069437819056426590844188813558032018072982044202136e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4736155475368567110643926243049367559923415013405283766055425467511520678111354390005167442852644665e-01), SC_(-8.3689624708062107733215295615819723432948373918533973635780156166954196362136434252038099532280480058e-01), SC_(8.9505871230937231832559096975716226426776453981901529883728024071814184821390106944922329601865098619e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3877348694410033274900433884973824067030882147557348614564799476042158225143966040629487264525528443e-01), SC_(8.4245066904009005498765013613628519161402814224963755819982209776597523499464855395207543982694188032e-01), SC_(8.9308882283123565901599395848425019647117366099204928805947492004286886876233512016485828656546619163e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.5622745866317164473510845776162533227864947105408759388120253617617194708128735419468767291143248821e-01), SC_(2.9262441336732716880291603154649711851757662763044926572337121778328437735336001951206523652651065465e-01), SC_(4.9979634478165670083559785578402946040666839552446785000065775030919730605309049959839850638072350388e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.0884139299144661305081543115863986602351912235275408677840659838207822677641073965632881185488393433e-01), SC_(-9.9405912860940091871949084763554130076165536813024984390765976546110453818462507570486785694344137641e-01), SC_(9.9504624791174310826968157344550795613553323643820759457294379839988952075868819433018579518780433713e-01) }},
+      {{ SC_(1.8286676025390625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9896577690526427353061190792106723138470133261364509629452975240660551334420292102291509649494124385e-01), SC_(-4.5468412904584301042401356289996602467454642509858661666945301740955322667899397226404366996186091581e-02), SC_(2.5146746012339606135081500313033279983223230018276580199581435797368490038637749546416987838098593525e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8979951751271349361329717104627820415987097137930646656799969180126172044689169375802337094220305816e-02), SC_(9.9879976187744614954249873544202457615165542401598871230463479109573087123698409990993185686299548466e-01), SC_(9.9998065681077067931080474499603903613381832608534725738523891945209206719625867563696512771673607513e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.4486642790585155542776713581487226138647244707482988166119521026050605402308789849200261572943295003e-02), SC_(9.9851449952287181331176293601409708390103659481205137027897994507059776058753433488034697191916870103e-01), SC_(9.9997275497548174758836470802361710736532655708682336503401968007411452137919174555365074622647541576e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9597882739369444790852490764334997147464298934933713313240300652642735331085291878503480420894191843e-01), SC_(8.9588924446503999740795961963216399530602456498085254163627013854849586522840203661023390529053311392e-02), SC_(9.7546710656069938493961743706369248807161427889163799129993853637301751204822674448698496973759808748e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3132547775332199707770094089036878949341154276949639831912312640303453535859877952677246903492168003e-01), SC_(-8.4716777363766861570764719605104081973652612625540980095174656643683330323621069170515474273074371709e-01), SC_(9.8650403203500720655738671549901752119944558110590357816811624326292675349650119563870699134430474348e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9839528997817481164052949113055711838936701984244935881988735387448611544008820426884765706287674810e-01), SC_(-5.6629011552350359936085648130604464999884496312041367561812976698495586874576681035682661679412745815e-02), SC_(7.7550248604888910500163012383755385519854934094306855689157805361893017495261919344494034939879756831e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4266814983295747426951748248127931750574357319496923222075560779808924259089037121008429067813940767e-01), SC_(-7.6614466596738981795385009370194823699145567177231072871413820510140180290580339006369889963816452117e-01), SC_(8.5196616726973012992863191381501468947283658882473777352773459959208927734608382733169681144268824164e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3449628493831019968303272694849759834201827523296311108358912464482695098739554555794390017576443010e-01), SC_(7.7292591132622968447540095207097463874364060674837099643420876759446621119530873028188587152371782855e-01), SC_(8.4811653916691626191498677474568086006124061003301489518270469621840639833868911409638969364375455559e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.3334805261690271834432689443472462276611596647157762442791909523632614252802749096621123226033544577e-01), SC_(3.5897271856818784542872874264322142749670981535366987258319930423211806608978149830807080580477860148e-01), SC_(5.3410369503742296171313876179881503515338796331169614768037317091800794348381699620922898170008376011e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.4075523008705922320438722844409241813586605820650395648747697714887618760108705260708526509757587684e-01), SC_(-9.7058586389135462896471244434970122317190236639120266168470853111571792244330672952633435334550593386e-01), SC_(9.7552241585774903305764397599702294819686980712209918664412407818208487885001548746829271486602784027e-01) }},
+      {{ SC_(1.8300268554687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9678909746450010311040375609930548786721312829850003347647134553256479376140041895932118885830903296e-01), SC_(-8.0071812617845202072200250641988711220008544976613597003278009183931824267450019017505791443616095667e-02), SC_(2.5944889355661670030422550872723352047505478163143538988216900437521459771871070293328125020884802244e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.5207439704134228047204314486507313036215735069107666288485527524262340607820974822934711454420003067e-01), SC_(-9.8836904937604768475003980087848052296841413013458059942492381302879300091904145577042917566381678912e-01), SC_(9.9981351672966137538157415232087703857391713918668706141611529154125197261473405488084506842167741899e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5507297548929266838110776126540447754029701508059634482467232207081757635991721439676564943915973358e-01), SC_(-9.6692180509855020107420442422105488512896863109637831244811958564662752819194952065452181408818758957e-01), SC_(9.9940274499740405081525070486224662501302066161285266636163919450345102323852538614245194225366979917e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9116496448216395680569778473816797336045240970718320510410492452111231747211761166684825899197535863e-01), SC_(1.3263488674956774730756775160932939266754190113448551582905188715106923009372092142223815757917442750e-01), SC_(9.7570662857424879310703916044065233309790416766959585948782020563712027422818620743222861003406685510e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.3296807166173634608156367600433463515467772846462367773771766986463615542503764722665281659886648135e-01), SC_(6.8026304171583195922421525609437755912210915325282532525544314907699392347205573933187371998126686315e-01), SC_(9.7415593244374259917082669358443669014956984339319967191486717197343759917825920424497168122299510211e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5858961867945546957722266464564314300116355172875799765747547664276392102709696703911424884089935729e-01), SC_(5.1266350240276248028232580428588347284658552374057153955524128288999460718123927917862157558873103170e-01), SC_(8.3977336468050303890920245740943701834120526885539671891745317343059450876963309286548685621665655979e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.4786831662830835288619459510853702112998979463628482224592812784288134582441963022591234798464681327e-01), SC_(9.3754340394788496763185810339149240332042712880445072628303538234352087471220358529188902304696246907e-01), SC_(9.5899692045544795455088644537712764764638130774652803613532908402918146975121904600328379742218781427e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3664398508976124433489819513770849928408419855391275723063941119507916803151839449690077933961455663e-01), SC_(-8.9963438700670638612550094664851504241107712315967384818280510560089682637279155416190905753918626557e-01), SC_(9.3116369558706107111120515262068608670685042904105246958990308010240769152306249948165320902364979630e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.1994257429306591371166743540126245348251041008682642294873698861087781440652597306023296119934041787e-01), SC_(3.9205313415791857675346069880731348858647813015156484986873510248261581103755353853398335801658563259e-01), SC_(5.5285661450696736453244663394739894443772884607841333935882639546140967549842413556909504792246626445e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2737093158567720094623815297973444655361477154043027640111951812939439309043342217883326967269821849e-01), SC_(3.7414322825612281345021351952554034220264105662542785778147007280874746186635192281544763309082942226e-01), SC_(5.3153199228812447789395563158498134140056283833084915582221514138460597183214768948843778924645944394e-01) }},
+      {{ SC_(1.8595538330078125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.3163443397645219522190722219967645863302428319090031511398861046534414979904060364684679065227713794e-01), SC_(-9.0204862142005833829530661009090961892600008096400777079514049013928590521866371410268649079387073226e-01), SC_(9.0835649612240474327194980377973022405243119060594877789433604588157398950567201904084032075698643405e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.2367002487005488956061718802856039685537641095930205411285324673161748344812351179966817436513693303e-01), SC_(-5.6706938740383716794475647959940664916417970457614375609639498071373704040320751522900452966972961013e-01), SC_(9.9451487647188136251623321355538719213753690995802495053413195908649709732240653465071682124628696324e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.5972005761648125856814150089991111644355252351454782426021072528692811924063835093185222049756352357e-01), SC_(-6.5025028570175222709041509356077459957994257581181453789335834984351850745217027368428920487957916379e-01), SC_(9.9468916094071290584019776796156801457566287910782379977456934050170634093543284893062777847322950414e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.6685221274134811419275621463822311529060337909767344745606376170308421386692333813736268216427916760e-01), SC_(-8.2381950020027895590351187615502918521715200403086409853085040370570353556299231210556864254099650036e-01), SC_(9.9211970230092091979012504414703268649310211292156159220649131309702506231543251837709874809832422966e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.8749669776549004655303231075761381158450485549128692976333652068013487094642648615544422102584689997e-01), SC_(9.5778162896034838828157701538154307711826473973262271911100097171457014469471051639577420070759881409e-01), SC_(9.9606755467824915319061297155199909102240369386931258701377316809421592173473297286730479837180427107e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3902327548422347645783982456761152740550460220090446256861284200682660472946370304104763253754356071e-01), SC_(-3.4385358526396106980417242922320059655138856582579212585073627833022318425818257437039487776970969063e-01), SC_(8.0461262571161835165093601515758072932904224960149399538595582391483979873324536342421387355644982655e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.5870838869295763466193504065423477892636749596325309113658455373308797510557911097924855923176966014e-01), SC_(7.5239833776100771138451138588635229180020049123202984794447127827063473465933263560868337520582700842e-01), SC_(8.4379527422052420661659836938275190906266850384796024731993225473566323420783157190529314606310941811e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.8869959924624129206044846023230558572552834892715334629620983614908332228303103623142427103232749868e-01), SC_(-8.0835189233855010451209116995633974332525172397027045841785405869013526716285166487872840845120503551e-01), SC_(8.7083857264742105033706895401400027767465209209810019295783979575529903431715715639888361192476498265e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9384142348721629211294073012228459212265761357756200919229121291997318295390748622885251418713701905e-01), SC_(-1.1081166437204886887892298046734059397574225779482496551574019906102970305485018892828255524091661493e-01), SC_(4.3544906192189495633440730821800227012996504897697408731292036355672163642648287143881574236288454679e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.5141701158840170175070956949465856429665871852421922158031648548813027018774644422170314135413986294e-01), SC_(9.3621903631910686761492990852625497909275626768588240949561585258403009925559571115563759757459972308e-01), SC_(9.4708739159236047917602470340156103422899067349277155221815805037702682448752589111807531338056412109e-01) }},
+      {{ SC_(1.8707794189453125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.2913541882598566186786820998573145010168952450826920632424672642833020923720860846605090372991938864e-01), SC_(-3.6973960226497270482311003837156717720450939012908135481201117183944446687995541669601570624162471705e-01), SC_(4.3545733568846757433294948816819366923985494205419813603777535204760987825242992021715086158996751478e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9062796376713251718736285660669447000880273852040532467639595228539032539763060039950453270500622329e-01), SC_(-1.3658783768178184578002250622895642216473247310478769692200346045923057756404020275944999977052001840e-01), SC_(9.9205604485160594573033937613719463311394133685054261107286316673579147434317056469910120006375924868e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7083434330817041651004084793223640321456925602368568038541225876765282144870483030608693448908872782e-01), SC_(-2.3975128331959665073776738916203880428275094384914288453065821249828514683542602862795329383149394840e-01), SC_(9.9131275700277001008148579339108993901364925540699504531657267402620207607735839219600525624974854842e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3474096255842732949637069244137662761106355834411140778862588988774278273364516362683989240966464766e-01), SC_(-9.9088085712099034602030682313662046701200168992760843213934768470683441389842579429193463992239425457e-01), SC_(9.9955640770553631311212590876855542101627638336329905344328232846738996286239562522822156466564457582e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.8526777164605684176032415039634930165954227866088211850213035733348596211563855263674783341663400103e-01), SC_(7.2829120627894972187814905204253466440316419755234404970786913822762271113326363435495756080103894212e-01), SC_(9.7744785887872058261843792954458119009359625493189896106902415786468788495706011670822494637263225625e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3425438550691758345079464306324722939665834325635045181145666947944295568484156355418095181821482818e-01), SC_(-6.7887443416574383308627052272738770181519848931442932353893946113148339302850990439823547206658063709e-01), SC_(8.8567140772600012339824022172488197034041880085936647000316267224893522703020776203869045551729598922e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.8160839042804485807955841365342438302737238395254132417532611246597049694198514367710445092705531827e-01), SC_(4.7198161608994054489835503244594457061967016821067810362016052496014948689656916945278728972055205256e-01), SC_(6.9576750549829011506379367663608709612802483215688800135986759504888933129590663652175456658299353392e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.4164148193577940051925589526856387854171401748560269724735405434030767542201032627696130195537020058e-01), SC_(-5.4003668012917892634903273341312968327131126584829748758738287315087104064057259359148361155362027010e-01), SC_(7.1140952664856991712787861500873006936037072522081076384831061003683402023160545454033608142439700866e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.4562719246419696499137089508078763002529401055646899406051071462103765423483377320319371419745734241e-01), SC_(-3.2525253707278071085391628832837509266002648060378787788045426159965638277513226354651357962681188204e-01), SC_(5.1607845307528649750638540692042533273401542577058175707962735226183182442326083741720059287764011422e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0316905432303891462677788789556711108532551099990456110163822755429680776343916476126648779498671891e-01), SC_(9.9466383579081120900298974669536243693390466504092779739929494666047958868333667191484590866304079976e-01), SC_(9.9555025336079627227629985898537362596456522053976829048453787348767200571546664404384150067503193381e-01) }},
+      {{ SC_(1.8754711914062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7909440573623457432062000106770933064703577637930827938425248656161327113763813751881037315656247436e-01), SC_(-2.0340635352911095704136834005554946332812055916099900469135612040726125794635858424269211682591855641e-01), SC_(3.1643851583342783261040015163302268375683741005584660326365000866395922504348103604450994806966484912e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.5365707001719464446941328016841831758604112026417727211428206155639572994385299511858233885755938253e-01), SC_(5.2083548919947692094097221884793397720937918096375660159202046045902682186176610898488385555402042257e-01), SC_(9.9410701151732099827610815983835750178613991370605218139731749308844338315380345039692926351074894727e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.0396936681725516118422818883663971125142315916458330895562879838249162591356149858234902790592955701e-01), SC_(4.2759722152512963154227765838314692113238268405326278442226501115723323566880456842654699046349072429e-01), SC_(9.9247257811105551676032961833530109301561357642796073682346995657833498553574803568079308106951340411e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-5.2568786226302590424593506492178702024964211404123708409749944776111228580762055147353676507021029603e-01), SC_(-8.5067753671372438881123235489582164650713558657256447270082945631736442630479588816823726696894974727e-01), SC_(9.9322642998008133009528199804177239740750503305994904699700389360847991260440161730258955646731209972e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8856624739233539139097219386784980079347840956131769346210749830607884170935524371651547632042848430e-01), SC_(1.5078718286590521743082284123321138081079422188531375194190861660343004912112274840346366371496361237e-01), SC_(9.5246645751908806298801327509231874287138935339535999431303087823221873398544733549952987060977880679e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.6982412019649632062161542558245232926795203587261883683589570440200208399000756207292159445594423789e-01), SC_(-9.8547438738887880367841314924802942018580840275167984686608260925306449521745703245286770430107782769e-01), SC_(9.9421698779430725721741428430411346809025435127240270398590227071454111152205105255872866556879786519e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9818658961078077578675972970669798376188617073113909162665712241252991578962736820364644887632800864e-01), SC_(6.0195783250977972537029124727429263670797535804255899789568375500003967198833150304623107640441313276e-02), SC_(5.8191996013124072261806101375753588807194976705465340082444646793449392660649632657756152148636183167e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9022828187136105906196471291564661403216999556757961785350022987381939378971005699176778462832894500e-01), SC_(-1.3945590622878728025275854877999384343506864919871791332943482097212062454797896291672769010179047126e-01), SC_(5.6242410128269651318638171879962105108484764950203276397137500430679996064342827157574945687032422251e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2225293676454039847118730433582317542163291424397756014069541407687639646436394282675749314004670213e-01), SC_(-6.9162901568326122999320827132211815197583814088740484133524667749619742473863985710935207989711357306e-01), SC_(7.5631229238157511512726921373977239294597026454840710311514394398122215634666408751297112080708332221e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.6919704659039880874104416778008264328976415154519431700721206335721748887374586283547213989879869821e-01), SC_(7.4308499704588815369829896587146266571422905434113689822016960417977298702809469111464391421393157846e-01), SC_(7.9145423960264861511754592359292301577723424563365416540082864616725536077630976832346945222872767651e-01) }},
+      {{ SC_(1.8823712158203125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9985839569062744995928782846034896099475389962834323200371629156589152732329808666213597004256925246e-01), SC_(-1.6828207479249452270256743531578358888618739675818335576364041725962045072745517542819807243357365933e-02), SC_(2.4811500902814415099421134839814839535952252216355001408696023657939687982338280967593714006707275461e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.7036961459445298652770365297301720178848257840545640891758154226512202840739891134316480516791739677e-02), SC_(-9.9963443453846690181960398703795842128843708482823352311391890992732287276687485991931020863560061815e-01), SC_(9.9999410608025568418304767245109278077965678455924012818036381723154626938361519854564227409987215862e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.1734915482199356102130036278032201601634483451974860767412689226690706880940935534712712022144078460e-02), SC_(-9.9665410428649604191931323210153286395288532319830878052000669565077331605137318973713012303054678671e-01), SC_(9.9993869022293475410189485316834760785303971582466027682533179798447934328845846384682182793416357727e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9995218373496773263651925578727064401670607131470342952612607571530019811079404407381908664393766975e-01), SC_(9.7790717181812860926422150641412403956874639089016646724060828887361930395181076922422679433611939212e-03), SC_(9.7526848655233394716795552507461466168951466979791086946976388120506542592942753981208637632441756244e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.0063055207436460764834115746422976632488080032668076636963831213632189271948763173884625585587269580e-01), SC_(7.1352423189403390000873839748233370773517976931635994639101499750601024513038405989182990240690226540e-01), SC_(9.7641300325014709214627720331871351426028634446146550972861679142906428089751954497725756354213272840e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.5629311263560406562094673001634381052191835088565210424531588861173882757186208678216556508550679430e-01), SC_(8.8982953163025104299147108375948216001789684883235282506986645023899414807723796165371648531014475864e-01), SC_(9.5746748699222340507907981437994911748902154858264449133550586012444476527797310093949750934672288837e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9953404483308624966483176051214847508294522252026131907613636431223482652177643759261486975328029866e-01), SC_(3.0523650168515675894001852148723589874270849466598069951938747857113554940361394490823395543773394233e-02), SC_(5.8038268943952965692251653605728871453525294638209731912241246940641332498081284925022636386294524695e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9459247800658676097860133561593808854776558809024148626279523955355290381658953398402930347507821901e-01), SC_(1.0385471916440403216307539217164608185195547329915757301062076486879434279879750738514700230252212763e-01), SC_(5.5702897854142442809611654478963959324261775797147550071864942887044712808658131231637010349995702522e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.8270115775193423620255579638055734154142840720846053962016385963039891369058232571134438249971299782e-01), SC_(4.6993474664403664402801695571076121740057255160045194624946246537172391662751582864322860663846755794e-01), SC_(6.0060827158178863368404500172080102632076625684813771196020909629280641279574615153270312721676292993e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.0499633309357216160837947685508809398255521078686485810289070559124369255099465411452008206591216497e-01), SC_(-9.5235352511526662520363937890584200804697113358196926071621691184261145069006498967839187367230278540e-01), SC_(9.6041410479017780647642546421853134094118233510049076119516206412560578636505769948373386720382050372e-01) }},
+      {{ SC_(1.9244384765625000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.7703562086186605707652810260085804979481250950420318258041728072494841225884138094911078872313703606e-01), SC_(4.8042535293158825529589641475682597199231357338121232115205565947900759506420661006157314061468657855e-01), SC_(5.2721559756651726382324256487897356272038238081316030704213375897027127034023294653929546320025247369e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9999149217579438025155419990378050503774435663431440953044152660042130222829826356772642068616800226e-01), SC_(-4.1249940640159451218905143653088260520196509809885200974912119735128876297229127837040396959124726935e-03), SC_(9.9190454510523192870151020257793218111789942952070638913195077330681594450955229828271818098523095175e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.9434482768426277476649034779467733059368058898480629473319245010863119376582776653994755154495576583e-01), SC_(1.0619964057167881835341514888736790094923878910656293614977154420369967365183882337460116321223340636e-01), SC_(9.9088494994688427220084094311943729183292306647285928784964966773416757025282807085924859312912955955e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-7.2863923780197472375944729124012739432330206691625337430224005433942015077316427862679405956591677094e-02), SC_(9.9734189153537192292701855468804208804195911507161872562581122221034533964836167194345541261731262046e-01), SC_(9.9987029950271100759091086168773309508042475821354228254985342328629376377136953466595469759241932790e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-6.4438953143877535562212080854310540201100159071875241724085078651193139555040088765595284332588609031e-01), SC_(-7.6469741190363365029329825419758457032026733632510013400465585566734752595369338949010268046961883438e-01), SC_(9.8008476769416633442530577739220493732979907125425643755174397779481355690658870638758907227004465396e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.9387502689389878225183349526237932217471297287328121519769701617770894461916996339991668619614720106e-01), SC_(-1.1050986796052184360390211918956482356707307302792124668112446870634519675064841811303841609817046435e-01), SC_(7.7782083010783148384110038999967915981917233380252884615756446459464833713263012454253928377642176473e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.0692896438948333078582609551292864727528807834406627454741719659705582459890889300047150852328383914e-01), SC_(-4.2128357854468915494007141925104755456992245674324379641374290838680438635975287956170633686988273788e-01), SC_(6.7381912240981059330307389773430099004172998609294423672920782115012163917779546323448667567467913871e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.7776321201636010382337424408562096668543234507605495641318225337144791625772419859562530121151790673e-01), SC_(2.0971194822291466346030421849595858014680805590559492690127261632363629066019576649612096090094549878e-01), SC_(5.7742960193439094700348356947016724682361321289632632659151235741183259429995820997477679950807256189e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.5335552637509468619177212910424271793500604536736315130170091868994872898355573407901286288639274304e-01), SC_(-5.2132940220659440319333211591248886524580006933686352224178661371782672213885596221974167956318085725e-01), SC_(6.3445182831800375269300932933670770833130898600306348885566817247186267453097547880914732346671069865e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.2552432416186685026934526193128921379766826802420069334155189741447969109871574924231483351424206599e-01), SC_(9.4553366644396106872879025738016398857917167142462917144519103981246913164050418116860896385695109638e-01), SC_(9.5477600273005629053462961893870689852992588659840987337775533495567475431257098929765560217201525781e-01) }},
+      {{ SC_(1.9715252685546875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-3.9412307228568629478091636297546153976117178431143042104414325984436672903094560979335786919432390159e-01), SC_(-9.1905767168991723490423535241594951632963991958559280799910799985557761425472976757206816773545655546e-01), SC_(9.2422301160881704148508838860716761915357124551323944774087944758929470657071593948190980722116431319e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2698680162429809570312500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4054705213152072851451664130651061216499217259757217431721599006205998223273563720851776196554659711e-01), SC_(-9.9007400033388392914671454535086242072251869165129442669867317682364702240378428827847175171458794744e-01), SC_(9.9984071853366842614471458726841084906264079357521344888761890568442619129819452826610841761945249390e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.3547700643539428710937500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.5070640492058129942565255217740163494695763216559037381456171424195061110398681756028914124819463101e-01), SC_(-9.6806316866813889172199931228900862951312842168003652810485498962347027876607999917857526043808893858e-01), SC_(9.9942302452559713852269084116030636732630369591763149069010267256421389522467628458268739532812633610e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.2103404998779296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7460959847396629023213294151850600468186754526453359707119955774767291431614264354511495305616871082e-01), SC_(2.2391098803411637082502445867797619686052486034294717623183478584718412642662476193997851593899862294e-01), SC_(9.7652107100176220018304071389988193041833109679443427832086050938061220329457600374867819614433504174e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0816698074340820312500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-8.7591137819560965793227178075846254493991687812511266984816459225474516690755277726181572540400781692e-01), SC_(4.8247202773577212421607049007306835524095045191215664111886203507494519542708812099117851390243407605e-01), SC_(9.6288079930202121551356736451843753542939778244370285463921850847493493915725115345472885123365413983e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-4.6250242396649649980482066020190351615612321919279456557494609907194412689120822625415608757186732226e-01), SC_(8.8661801686245645800217768700725799498166537819118235942894900353237994345457404176820430584219016246e-01), SC_(9.5627540398922768507958728734673192109735702301637317713655951281056100713965361590625156345008848052e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.1472349166870117187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-1.1735531008826291520919245508896005477690524195845718339880048475212741686661323687535843820697763115e-01), SC_(-9.9308999148822744363057759901009520225182513004952136286524553869898571573704761432739426689545184600e-01), SC_(9.9541866617977664359846799474228301142404409511589411389238630589212796142638172458066619231854538725e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(8.3500838279724121093750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.5661560264047896550977697577574285271994983541443544067356972715404806414952219948705677776708497000e-01), SC_(9.6651354490325887257750254185816231220218423716636053686841904330333698328423906111679391851744157820e-01), SC_(9.7677311539491902219065627087092296908401907255979252384756489646051968319678552175412452558572875080e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.0579175949096679687500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-2.3043688031022365976100265167863985776533246242764453911544714145699594137367180026912374835735577553e-01), SC_(-9.7308727470504497158374043000785726585723147362213332885195842776034698222933783780401814107209214425e-01), SC_(9.7797376965032175821022437157898388837314600109117623736975241337618528076029566654878957935590182792e-01) }},
+      {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.7024515945744297738657357466434755079331657796883714801833862664891641843430559561966177382852691399e-01), SC_(2.4212461780950951071551165255952297503000013061390990430320407464582844014750946659296356182356525586e-01), SC_(4.6330574762904332411829744686422163790342838342235753322328220006082956185458756739898418452935999869e-01) }},
       {{ SC_(1.9858453369140625000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.6886777877807617187500000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(-9.6271921666412527706611162998623278828344436746037642935689292731054871089839252562699168099269047894e-01), SC_(-2.7050269844423550857864806232371501929916695397580524032916105445727409203649388936347088607548210605e-01), SC_(3.6052997174588038100329734639411992177585754440288098151836194079410246809516008674605501002506176314e-01) }}
    }};
 //#undef SC_
diff --git a/test/jacobi_near_1.ipp b/test/jacobi_near_1.ipp
index 9b1eea7a4..3784aee17 100644
--- a/test/jacobi_near_1.ipp
+++ b/test/jacobi_near_1.ipp
@@ -1,346 +1,353 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
+
 #ifndef SC_
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 340> jacobi_near_1 = {{
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936124862178929657881621645181864085183918423681860187396785862520605717123413406685399380582107113e-01), SC_(3.5736462515171262671173658796361885282655550407797367368767246967565775142270960241294075546367351927e-02), SC_(3.5723133911895480121899640922445600550831965573961005650871698226561870552026541364948342613336582806e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936077436182305740265762942505880070947367818181132794898773596144577761932318153752214737153329561e-01), SC_(3.5749722613432715628553169307272741195011102329188833383668050964850356815583084732679478209132508739e-02), SC_(3.5709736745792682671599404581373263526701044801333523535341814550620045496488948203712498732057017070e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935982531025601614500364655259025282505814635665229090640399025716517540590131557526316221367105587e-01), SC_(3.5776242897411389640336798137070232128793830106896650516594399176561812055650730083125160534386857905e-02), SC_(3.5682942269816429157188838670831408020383121223997457406594651516016868258020580067207389880661065297e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935935051865263915735047486113654526010249743927673270177761276038424843029985650910155418309910845e-01), SC_(3.5789503083121607415749831967541532808130587365952231223694356024503294702063563047398592898634045898e-02), SC_(3.5669544959949864105435637819287301450816005044070102625046909813700756220300841914735887869992226382e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935411611454537922604681816673279309149514529840821022380007801210707169443456723123140131191273797e-01), SC_(3.5935367048574188596130658870586603259325678077312780894068903977052012489188410600116295423084873594e-02), SC_(3.5522171389827658240024209410574445295562666383769236088207845918964017440183503252721885546279178521e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934694373075237465634151921066970602357861542329676509188178432941256915556744220631478917655855971e-01), SC_(3.6134278130390913627609094654640317241259878826206151457813687944589213129451776496300461550369058584e-02), SC_(3.5321198095556949417067313300717675686827259252339991668193302765590470280891859038544561861120273525e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934286167753124814131392571342776632513909244848527380521892160554807524960808842808040249611793657e-01), SC_(3.6246997312365705419622654899909043653736234860893527625677781635672768579458759093245682453664911900e-02), SC_(3.5207308451560232414054205505237899944531489182512040097012760453521655141311995420890008689715696573e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9931097620864165027219465310031542946941250827291810334804095750671116621959312074419161413137564784e-01), SC_(3.7115668240402753402689250059917062222914595826608378093934126249222135687424925800143195563100714367e-02), SC_(3.4329572580251660446610503280495506358429580145905143796049996103343889948196804594921179632733199316e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9927958990572377979840922995352718001556928368962504869163503233477958808920244802834130239693182256e-01), SC_(3.7951300344632531849121062722660432211073826380488963469452361292471727250417761710007993570196150397e-02), SC_(3.3485145517244791669270158219919377826756232555597493366342767643308973856626129103762653029721538067e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9922126738572525883615985096934737542379246872162570557721278008482614426793068921887463636739257892e-01), SC_(3.9457050118640992430999735288370836965982117887075206057330612359482953959031548073429030863323308119e-02), SC_(3.1963362733204485362415093423863407199447848854193799452188513745779920844752052440282754193164327043e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9893032851875707688561830988272894258600328658118144172720086651889951652362299650709125447015552495e-01), SC_(4.6240661385928097466067420828933763850527867003804137146601696125664302459519863236590458981093024575e-02), SC_(2.5104568923475994083987155204747891917416311244009618734097942128126480441578326069647043926175848547e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858861863794450821691883948411704365274249753358965103850267796074469645752772267528127337525272991e-01), SC_(5.3110928505928287442257797909322905597834515794113431687558113958412726965037911230281021368296317952e-02), SC_(1.8153237543155462803067836701096459698569047964241988599087152572358359059054049298308131438716438194e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9768013419211395389844759575957044763860216650562470815234213356993397846622838414826864478393798484e-01), SC_(6.8076059216184755781840577950311038573406706672675088844600265894103208744445519993559300403103933746e-02), SC_(2.9943999715622324848586115105215220299985513048294403527193588267688062368550605670306861278056228327e-03) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9275223561439943369665678089317248964119678445427980155471655857570286843157774469401717822210675502e-01), SC_(1.2017902763216197969677315152451453633920175705926357660874751861325404020389385327834653677322322067e-01), SC_(-4.9965954272454113037709486732652160303751311444701747699562340013704865808780400007504197732543057380e-02) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6735637154027865337130077405912181415705275746255993415024144757583603881348060995488920488911672649e-01), SC_(2.5341990932132061632299610199618871011222636428088359622618311788654236921637295363303486915660247366e-01), SC_(-1.8669803992671241292637737591564312105410623529773567523326462874859967205170061052766876529350597205e-01) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-8.9037307644999185961891548066152364082934652825389480690284822126953747572423134779233931568896247709e-01), SC_(4.5523157264515051576165746439917285541212023356220966397336337241653186704837219828020641191437049015e-01), SC_(-3.9749158628350816926566949245343979471653384960565298443009459540951029451206974073879850780006389752e-01) }}, 
-      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-6.0719134559454416707104305589573667628292047048469766163025850056085681130949692218928367444627674035e-01), SC_(7.9455564300751576105470945564292159344239444001338371721114375059096583894484473548719583963149859832e-01), SC_(-7.6412041425334888578087126653697299732010050441086783313382612821550919553001092840088361833581189685e-01) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884941771767374068845949560764111778511322805191229385025226734820765467112509736638548364923940404e-01), SC_(4.7956654648381339311038559193943126801582338467442869043122959184810391359715831466879439189897340727e-02), SC_(4.7946733400930347798831724061773506453356261521274285436701505289849800332902629782014328403231797354e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884894542085558748198261281226665105707563473967662902233717417789919585586365668107117785676748824e-01), SC_(4.7966490716380906776917513236059635732930235137306330473936925478681743604444507244368925503697776871e-02), SC_(4.7936726935099251332962549955311982568754220652884694250178964216891229721756133703724300833417873220e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884800053322777518286027010639325944449428672631354491199619955982388715763941232935413635713386273e-01), SC_(4.7986162909457619436784171981217094349436045665061053131020958274641500350267899222178077906620064086e-02), SC_(4.7916713904809832240694854347114515405949031305739202442950366657403369649264440385034724801113437354e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884752794241685177281814388034819622266182061836822776376735766050551822913199661813487761171553118e-01), SC_(4.7995999034531894188181061791780007699592547063320373697384757078514183641285191596718326417467373772e-02), SC_(4.7906707340354307698066856396015402719730742594732622218887608495079435724059545842872281711027901343e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884232297543326038608770002890771616117881226724123750877069057326172687020106828624715574982686243e-01), SC_(4.8104197665487255566450445334046446860024366559464112650876503175575173522280411224172226191479757093e-02), SC_(4.7796632962098612434876534391677461366778071717138792900598918391188478278146891016197818628413892516e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883520618188656094442545723741889112072524137858741950795911346620393446252964875214651661121158311e-01), SC_(4.8251744958997729782856355993831530775258031132830738841168426330430358644767129149212735614987033393e-02), SC_(4.7646525130527562772454137301364959335446518913076001744796272588168522535454015225744735632981096234e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883116354307066375357648023573603071848031304015961899178849367381945566316461842889014769257016251e-01), SC_(4.8335356988395413823116124116965570034960397598529377901503533920747148842234337683758463899757491677e-02), SC_(4.7561460746209608329387379461055246799942952449896525646960067576756892567585755712817712026688217943e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9879977386187957378421584308268955720754710834656872025770372117930851502380130941673515536407903258e-01), SC_(4.8979707363950480825462856407705054171535100231494828482031076682070644607992828836462101165987634001e-02), SC_(4.6905885124410934801365709020446864739215036952801770179504371287944255612531666050428145953083479929e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9876918533209429301847668105942393964506072473372678163817667069368803591028328738127139425992104707e-01), SC_(4.9599540633605490351595738331650863461228130910801032634454858207552088074852228196398880355656626972e-02), SC_(4.6275198977371426876988957737001427834950148778468835405976221025560682864073752302857007809789671278e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9871309469784108153217075732685412542923014074289296889075241954178785619479870059717722817000268388e-01), SC_(5.0716412324425238255863353821098353785851543326334904112739303539383628170392015657141530299160026178e-02), SC_(4.5138636089666923850886980782504691325294057987373770645625196731894179709070622317602006304584277816e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9844488576463040849667006713557075070979541720020951503058388950804407348075464568603069085585652741e-01), SC_(5.5747736191294206286918350505202186358057536911360398778472260156311743588118293052930563147292452169e-02), SC_(4.0016446286618777391516143355010334736500463418001764201909725908665568010714905993948947357429081489e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9814735532827967677710397737101870105197240105729104487104473579791998615872184246731575441258339540e-01), SC_(6.0842888254593837465209677375391817316105531458115344815449663418792266587914446692533472501724137846e-02), SC_(3.4825673806378223854416743345768709046750138031888498314419767132398576036290680446789151555269210869e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9740891614028336574902722674211307257403319902004487661106801730832217284591498304306253797972174694e-01), SC_(7.1940628325482287597241361278615016700663682648113274874640077382368171632252174028485602788862191003e-02), SC_(2.3507127935975096405119708066286384007170946294178298040035862006877248601460936169907912974591774094e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9386580812885720771543881036114185592162603527038551894003142010982451693350185733793880558188023956e-01), SC_(1.1059274583974118081965374214702695882529662147587735960220843134124080477924950985271860597045874499e-01), SC_(-1.6047980881733071002245323351532727544044505820640210662499575166561878588370181426155511493412935512e-02) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7770751720868602337225044625557663927650378964739536352177964002183487278943805327010254617683253116e-01), SC_(2.0997145233013683060039494252018390385539319437551858193917726127517298314252558445781644356523863767e-01), SC_(-1.1870428945825277717646317404865309708256751532834829791665120899418343477231294640785484115994121252e-01) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3116172491550869210604328356917347068633110919576522355150591092523393694515822582577605296962969600e-01), SC_(3.6460642075034076257068603620492820863555852987910447137177523968596440610237091398446994569071517422e-01), SC_(-2.8122445593847548343640584102934078992301745144766806787882805675415102615978086733715770859305478310e-01) }}, 
-      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.5349530006397163620403736245813406062237802034593398090637930574149568518562456356420968020156056829e-01), SC_(6.5745329323192635869573004529031763302972318915689690884945056744286795067246831990769625391398801898e-01), SC_(-5.9932554142293122580657035349385717086635844342736037395914211175705804938786086520214386851372221413e-01) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863666620754752627820252475020147472687827098575805975724215207769904389865204088223761777048558199e-01), SC_(5.2199702162706873043330613473741278225836124159780196495841493559190948357076183439053476369585311317e-02), SC_(5.2190591392629523177929295788459506220964230084837110364735337491819997165734145145855076701347266644e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863619467318447104479269990008973430925186913599511672668859665849477378338726011804002496826252299e-01), SC_(5.2208722342742764141977032860909491438709325492362966764532654425106637807782796568628439413723820867e-02), SC_(5.2181389997841928462636485105437457487687575170507326180956195011114444762797940979716563708354096789e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863525135673428292278206187332338223774805463476629467712924854163003149762718727426681845912611334e-01), SC_(5.2226762753133938992187236989277867636571272779278061656960295397476074447183378013375953327840947236e-02), SC_(5.2162987119918639317259106756297591840900457325418425123806368491344350494984883848227057737359519066e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863477957464612303055336797550418391205349080980277455838217006184501971055033085086848174089915495e-01), SC_(5.2235782983487004663663302597853738961837198053046405542670268879310494743035931808742692970768657564e-02), SC_(5.2153785636785099435822763212862759356524767666295100278653425176323427826925044664754280750008856397e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862958452154333051984095972687357941173650344632978999289957989984284781838950353379172255030090879e-01), SC_(5.2335006623958168158633592799981917852130288606925387280730049982442379479994112361128441946322698379e-02), SC_(5.2052567379084589978834205609634238166228123978768422517467297676921313614527609066483167392588122430e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862248425465472200248107018421169659818395827055541380300332410771331946804492585196923208552817922e-01), SC_(5.2470314855753265607893255818842033230823923988430897119022227732149066666240707378628470752949541884e-02), SC_(5.1914536742745244058684827181284681949167477713955264834723981267843219663446951841363842523592150349e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9861845252157865280035230263703139744675375966175213943776751738333868096297224688715516061943027073e-01), SC_(5.2546991192717799762778001593923088151912127366510294354491878910905948769751167360289005390327584435e-02), SC_(5.1836316443749336467376415173516808168312504041078874854373068361150252424255015799684310169447028191e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858718427122621604195983952807858109533441759617105800650890122709038864313422768043510427469575260e-01), SC_(5.3137890523280064789754632093206590163069837822328818317259908492272736449635545004893889800334474933e-02), SC_(5.1233488798252124337682396881042257039225728945487033863986347622840573893513777317065035544623582484e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9855677501257923296628316765985048514689823752371521544780115356718787893062822423902501986556287191e-01), SC_(5.3706303880244993026607211067563171099629039513937608790106120834862509159155635712486425831389181367e-02), SC_(5.0653551082316017942589409834862004346682660963889653162365569077804797114704922714027348738859758279e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9850116204379081756299157780935655505345706895553623437834043512928871963536572063156428433791693723e-01), SC_(5.4730516142271046144413442479028517903170343000540707264974643081443291370646019331949427675922323388e-02), SC_(4.9608449654247580317585691624247831453173618547457596950590366663376871567089695205709241029101713269e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9823757214039824531437352134376925492437300904274522178189499509506778240592449490990904273535919314e-01), SC_(5.9344330540020492752256187117342294628624336773809603914109381975060740423114862008426787798700589291e-02), SC_(4.4898563358414356053425133073465109455567162049502787730010957500408613606610367901249653748606366484e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9794883758338094575136866058310360925103486654705362428533816924396119401138633455918611353122548785e-01), SC_(6.4016541346582900023214887316583635644581409062875758669555656973612871985434419027781393981691967475e-02), SC_(4.0125777745960857714394888192255612102735948519625408710961882687728629203346627996030853278500490464e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9724392033802088768550484334214667734930788649383927077036802253198851175098814721121492822499082517e-01), SC_(7.4192744583652178913525959026264728508371082697311408149287493461545862285328364043773162730137362302e-02), SC_(2.9719080625226448517051468126835953439532771392175881658259500902696088714105594517350309591656114776e-02) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9397184052742410875432651859522822535497528543286712018387510637818223510559541821951175955913850729e-01), SC_(1.0963567046598007667983559704780598064217994236663580136374343582430964610156800700877553203665518825e-01), SC_(-6.6488789140960911816423432807236934674901341709848279530307464005618747598980579188531404381991460581e-03) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7962317983211081206947603411166670743554868018875882149555459461628058479851855041934441319330146496e-01), SC_(2.0084428180962454353518866723655369175548200795927013418355348845222658659835457614413600166372430663e-01), SC_(-1.0111111717415075355920018724236546512009071655708840226929143089351913782922152867865183973038293364e-01) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3916293410179703755541264374478730464603647247940813059884356606380300948393969707885868258523465570e-01), SC_(3.4347195403599350510907038799273091042933463514934820777324751095190547036506342197740675863720933156e-01), SC_(-2.5138200607073188819020769319260139628528084778137251228657190779086490670429899610667728168538158677e-01) }}, 
-      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.8471851238709124561975360509985550627160345492257189989580110458673277639735478623541903103007692892e-01), SC_(6.1985228588510547115659139571618058461779189047246863939894115094618468475716059008243553340361676720e-01), SC_(-5.5225294173930027507924031145111838794701528239117593661685925047169551943831075302842648371064143181e-01) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607785848776209022431466475603351513484345921980582458382746094957548325170297159761221697590874336e-01), SC_(8.8481070463878315770982821077592972275721763728855641658037338346967095662793100070959637844378071951e-02), SC_(8.8475723348907941188124249834898656747086007952861030422958287853070318979276281019982009342275731080e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607739512488946158100609218059226136302845594496117744453167161541911496112426543645200637091014607e-01), SC_(8.8486286628012794439582947630122696672514058391782521866569597060066777483740652804812710581568480337e-02), SC_(8.8470245266633813155919501344064562577613854144242087948491807083799834824166982255941628543340914197e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607646831458461780421424421235508595149486502110238817277631333490561786422535077468776784217984479e-01), SC_(8.8496718978413577804320998822013702944382195469852813267671949031826093287597635494767275830144827694e-02), SC_(8.8459289058347447635027205304610786525266720650473452686960762617801805206665618161546811857217685104e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607600486715213134055421349104677662361736297285455665347683803645529999124251069171113560090020293e-01), SC_(8.8501935164679441920467921301652453066355461176518662413583325171745341063865360175639812822848832173e-02), SC_(8.8453810932335623668294600284281676741374058113938163741884584622315580798430233679358602343200824199e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607090508503015641025269502202860799831138087069818885621085928237721892633836878113017901022390419e-01), SC_(8.8559313700416882222664471097286336796723383552737168883333700537307778820548068581529592455640053612e-02), SC_(8.8393550584049033070930197240828397477820659423540408286354415586336592909086446750657088641809678169e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9606394533991211234123593779474273203433603834646428399963797763321817774672178241684342895130037477e-01), SC_(8.8637558596164954055129737943321701382349481136650294764343637065900061992949045670632332285107526722e-02), SC_(8.8311374539467780488708833460947257716199814016028627224256673124572259004514976054727755489774541005e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9605999866885666020345695882410004369791370833292554695082761523004367412724505643091081801371702171e-01), SC_(8.8681898106644448972966803247102650430075813535494425968069879667734679260027726835031269212702791741e-02), SC_(8.8264806658637853093126185720604859652550230134639126453883446483971706143978691974452566770081564598e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9602951775750644245870280185202965639916103579354483916076278827865035066622084941036656421778260245e-01), SC_(8.9023591006817728870751910334403881059535659752913013822454799492569923128232234759127121144519732088e-02), SC_(8.7905924742591306414935931625453981436820325101045271020741280796734727381184073881178334367274829612e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9600008609182115140397811192863329053033747112612221568900345683818955327214682761448043444182804153e-01), SC_(8.9352271963755093996338126117043097650045927308289155299361388212760402748747454565259239939405796470e-02), SC_(8.7560681681253233044037176291525459090849619187094522560846549866269719255621712515796407946649090735e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9594677980216884007336597461944106210989241374746936878666588891945076682357863358856526815116034856e-01), SC_(8.9944492892506839604401573883242631209340512231925544319148230673434448153752819815702072991228068849e-02), SC_(8.6938550512063316343310861803804161023773267473722361657836031417977883004389352327154909407700892049e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9570227776753021876712410343757739282532351911881775481389672797467393773755737688011649805634153883e-01), SC_(9.2611954134183441413108302741711246136563578770012013984259998469081568113850786321216173922336463484e-02), SC_(8.4135277266604520563112900670651269118343104210938406040705426840188643776259212302632752226597475498e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9544738625779158049942998407190880458472602545872954849623651583477964237451090495232683368437812756e-01), SC_(9.5312649698406213449381507432955496057072493872064795776489478862186495920756910480362516763566423809e-02), SC_(8.1295258395547339877322983384123315760101310007816042082876123832771260965504416780610324022704504223e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9486678383957730584496745185351334194302547493359581265341362798350472152599895433193334801793628903e-01), SC_(1.0119329233054809351527062808225210454103718976127529055551297769090351569666179704298142369584994480e-01), SC_(7.5104915883547422331087288672145774899891202704000511521632351356865293612201165008058306810557207313e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9257102153333481317945332039184783873856087338192327875147504008145322559697688447698399226532267870e-01), SC_(1.2166662324677297712910383780161039015888399481217626079062370085701421694748745148833195582527702743e-01), SC_(5.3485755490211028634309883738541751352491582456879385705457059695054367858343767192722902041229680772e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8466578533864954957117076226425724085951544049776283541072356064106115433317095251358886585838569454e-01), SC_(1.7445140063473415904269752473077388217552395659713906777413105584349078726283463006455472850509128862e-01), SC_(-2.7372288525741857493989975966267201056039920784107185046136938470696946972946355399539626335605319111e-03) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6607729779063181193065908003190880221350385736178375731612789261024189656062868718203474862519186701e-01), SC_(2.5825308264094526155494933981472145878002222237398869053340877531279069044936937859251468749076161487e-01), SC_(-9.3433614118696960430226908167368070684268587816825389459983881332522712757508967927427083296690506918e-02) }}, 
-      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.0106659809129065011588392628429499265646678627262102966914886741086499259596506762324416228874407831e-01), SC_(4.3368074179537703439404716374090155584486830079560548568166055678803492820238999721942750414386184741e-01), SC_(-2.8915073855581522080331610134268847719275542933248057349866972078641341979365715185848267260237376165e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247789841822904171608837218475727030939814573958033439990406898388680006934322406388952663706219474e-01), SC_(1.2242394027042029255912664312690655553944895883946394597930038459582422775708118976823848705525812028e-01), SC_(1.2242010361907238369460242281902659554319689648723427810188901733774206094923564200687514771228586484e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247744508957122536235783416036743290541560767874149359479406219480533461577038808013533929735475714e-01), SC_(1.2242761530176569279165594051075508774375149801981125058315181353944089389338928328476647905496176067e-01), SC_(1.2241610533755248583788515221214287217464701536907722632854340414436156134172791974845589651366607930e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247653838922421414440234747322790434210644728664905436520930742110104839534523110627208671278955436e-01), SC_(1.2243496537730859639045343956660490282028096203254695713198614618612376092048657667186991447061578208e-01), SC_(1.2240810874668740690743477422147217708366230942187201259407592621834201499280292203082777666571855646e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247608501753490458962481386294513321998921211526485388929322110318522495289553723563227973462929556e-01), SC_(1.2243864042150593924477818660559726087467701346650294916855374502845868708890276689462077079870489880e-01), SC_(1.2240411043734237109148742714404144138923981451119251675701307463367492608764918663694187369056786895e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247109698223946410039066394381667512105306935768661389898665369957237264272403494691976278378091757e-01), SC_(1.2247906619039119737662791525654039435182488048175854889541583090427398665942102517512563097422577815e-01), SC_(1.2236012842241950859003890877003878161235773159632442479782426154915069190618849314240611315074150406e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246429231872017296451674523926139398568273352597875960622965441890386035252443039907140954559636652e-01), SC_(1.2253419307402303322079550695782390298368736016270664314719306330391604523782455251485455513261217825e-01), SC_(1.2230015113909375022897085902166096858063479269288434453118218858574375098753650399277172934831484194e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246043490998784050061081838858136273722750195488932135637008002514059335311808318939590822198688672e-01), SC_(1.2256543206906990272442191739927330863014683671368433797314622915705550609280329430412532416530617742e-01), SC_(1.2226616308571802871469956910766526852566342215273731467439295768250524993229520236319208830976552689e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9243067540212352265535085408477816079971289276760980057098950027585209363000541332918922467580425122e-01), SC_(1.2280616646115510430142962586106342851865628504079803347506381684095625723125922206301407692723624862e-01), SC_(1.2200423267669842494946092151191969169001609891017437854159956620391151624578364535552757599538065513e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9240199366962403925175913274459247157551949224038425304963406071522387941241453374356710380661206088e-01), SC_(1.2303772982526737242616622857855144412991267215617230142239322881840481983318631649761692949960211516e-01), SC_(1.2175226209823157659332543850040642815583249946659420605359525821071017960419636619364542996580864012e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9235017724701662162939396816352984151195970004534812197202026969871850149507840916314464735546823427e-01), SC_(1.2345495420522699520475461705006198089626708763034160422895587791557434312424595480972729282923726558e-01), SC_(1.2129822233381313596218553181963739926414470045579598147518088429103214170490520065209281882752627276e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9211459676089248534101250572824287957913707214383007186068381741085656255959771282697975593030285086e-01), SC_(1.2533406118837649008471781278950396461925166683437182986390902022983527734320911079401937146559400930e-01), SC_(1.1925256816087932320693171768934614586834540093424605385445674008560168223508215451164613010702773728e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9187242644537612321836764314799287540392168622145583791365823692255618696132180054936742343117304582e-01), SC_(1.2723635352116128671134002937884385979921402999486504339614238708019132736191461789841680388564333492e-01), SC_(1.1718044520226581260424673466783398339423784140193525239052268555660167270440492662964553737056716942e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9133237658779574125360938166543390902220750392625021778114104651129239395669421134178884718945778414e-01), SC_(1.3137777258270413413506679357239787835205798071858359677642138620895662952578195959376372415726875808e-01), SC_(1.1266501962432499466685130428318910960929987889043586133013792049055833865495798153892323347125405299e-01) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8931561572543962899280958498348380776124038712304432875691366263655459780907417783798265909005319196e-01), SC_(1.4578961719475865702774951356056488501656777566018814271525582807832290577594819324065828315725748022e-01), SC_(9.6906022387358640129761586564817277813890333936219620743515565642421544347404486348145944516725310919e-02) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8312606399671963932166337915190057388159596365868863113339592951594871233999222091262513507714762991e-01), SC_(1.8292933687716117713061729150854874621142580966604714541328695060264689340138988586920046014813673306e-01), SC_(5.5968051083927896786087254221152366873805268837230931562544541537809942261572428596842498852620623589e-02) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7027214158893503665494833604251495431427515623099753765703122897630889411390582404573491152089782759e-01), SC_(2.4201646897767432885411754043772051672092882220708041531568294727773473334038023020590376963105304964e-01), SC_(-1.0133170352039196666031220334828188740532091296761181348017168187180175832637348322346127504857518000e-02) }}, 
-      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2992651495711945386647525805940495633104885496121648459338264885060449292778993959194990188051300731e-01), SC_(3.6774539668051086109254376984308870351463490632552354824475579709790495382904072300435425214043252109e-01), SC_(-1.5481136342823858856902744327814672240395710480184722225598001575916852312692414472699493396907974417e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645223016394131884878253421532437103709096128766136098373392431453881113675828054954886720441863147e-01), SC_(2.1573372987983443108459211126175914490391248833668571674517098896103621706465803881880832624796172443e-01), SC_(2.1573162243474826729125166489884543404183393338928960595474211505067769921296894829604153858309083121e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645181370734185743868949312277384697615899447156907870619274778505717126830047249768056578964610459e-01), SC_(2.1573561483362581847785156991916416847359601560952716024210118202898219695623351828715718477666239928e-01), SC_(2.1572929249422508264659893388196394832237710819846015485313133717724751498236986053594341555338963524e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645098078168276485011446700666432110089507509651597713166758654225284446338100452013061302701618709e-01), SC_(2.1573938474578487546522642760008824684438086172024071892912537876503003354358100143506846372144176045e-01), SC_(2.1572463260118610076895821277604915876062799171610056852729034636406890461589918796654542399257011680e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645056431262311115317458990815468673803315544759358646108369635807868837520631320186987303608401547e-01), SC_(2.1574126970415251890571753121344219028203369968238226720435437542011668574854856122535935045302155884e-01), SC_(2.1572230264867032482039092255671959493749557224115895234395601831151482200410072861137104485302177240e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7644598287883872697330412777026467951058871331931276597358805720993874777808649477392178039734390117e-01), SC_(2.1576200434686962665856653895166300551423367535769141312144343921626462158970582374166043239146181572e-01), SC_(2.1569667290716352691209591463915498994162687518652427779090955720419672300260064104638951341570558039e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643973465918878125492598857824658872176054043239265021573327718791772617169379996963952542956686907e-01), SC_(2.1579027915708577422087204690766971975443333621490087909147569664151994178299277617196469891983646846e-01), SC_(2.1566172248016557029009760287330474316009920012468495456472742703602512202586576476991341308433332106e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643619358653752851142100684437163733255341150423193840997761871054759186894129759824129313807006946e-01), SC_(2.1580630170185903974306534750337488164577515689703348579060968559919768147856406703422475261057272844e-01), SC_(2.1564191683897417198524321388426601677493258512281647479058770955150727109460805935071049935250269111e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7640889643001083491690838087344397411600757739911946984405623069291074264131053874358475141955148014e-01), SC_(2.1592977324196951658451451040599628743856546636264346711627562408395270525390987369322064975448109340e-01), SC_(2.1548928721144564689983825010568409192796094449564417722341697211096271525368750585480271022095794857e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7638262433316325735433155364415120248142124611297151730031533365029542310428476151593530345533874641e-01), SC_(2.1604853829703406030165760886476456183754360169760096449846858165645557998874995894501768576790176797e-01), SC_(2.1534246696557682568467960305221604331735391710331511821590490307714171815830899697859974844976215936e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7633525123461068199093093188837814662721999594655530490710448328086067650455380209768350747510535516e-01), SC_(2.1626251916744528842542160775920325223519059064375097758562428818050700321831103897912730846498548425e-01), SC_(2.1507791745364547349195965885351284310342822274728459188304747877942705100344909483292694351073851722e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7612130449225973594075978409092469630882999504482316342108080287331078714196302631948271500485773225e-01), SC_(2.1722614694444394405295432189375996797761302951757654275784692929765857467720657383478338071094779664e-01), SC_(2.1388622479672195250704717631140892991453869295981707269478716027022267365045034849963881863478436443e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7590373957492837914539323887059884577833493036102306375365671643461684803432545579426817980341957371e-01), SC_(2.1820149193731551784057058984587519493244378076509924350793771652758890967076464881760880115804567487e-01), SC_(2.1267947961695874598312278099359491534865995472691815191576571121172221631129167479187021404129898680e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7542667641334685435768422544474991863514079078167828238550542769055927649647864301960789292213606634e-01), SC_(2.2032430401844442787042709302448523328836677124701668516562091891507502000655516895852690333578302468e-01), SC_(2.1005107601252513849488138919458244500263298374217414203035418110747583517640443145878433922601436767e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7372995279302494988404045637223193416233592921501766239407698466426442882406493028533968772950501178e-01), SC_(2.2770590469659192085571238934845768981817976379515426925287154772447576899401665302034299308104470243e-01), SC_(2.0089052894887977470786530391834302826727405833789014908439401465649786497519691235543439709694115592e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6909211967962660954709760781019362265877824352870728295724011040508274127894316631337645042442242772e-01), SC_(2.4669913573997022859643758029640004745878873916049495723526992094260719848911729004389609669022750595e-01), SC_(1.7717080584993774336069026579074568380072408386670087865810682192013412152051626068188455545018607386e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6090015429740568114685701405287931671369180419012944086380763979907245902596432215152471155061937717e-01), SC_(2.7689509470415317251294197293136078539001333065404622571950623298732838378692538828833687888689033025e-01), SC_(1.3901681011200127988993134048253663714649620706201355995860416807440481245592809505620111524458732628e-01) }}, 
-      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3983122048731509275825347885080734783976133906387656574604586781527188760517593029102761209244940295e-01), SC_(3.4163910343712665155405121567123562890131170912944889895684534914330115567753692246197938141247980640e-01), SC_(5.5355626751963005003006487177267054116150235396231587445804400536294353783732766035566050692370392458e-02) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777927286370762761566941514618110111188237188948844535667826711205684149425627182565067567658380160e-01), SC_(2.8750454687303206136896746209643124283306921086720679839427837699843633809315334250591230177411702552e-01), SC_(2.8750302542369632439473833453021835518907446147992032501692068985715156489079263730378749022262644510e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777889176705786975961108268669931985288721930814760222003662722500983851791609273006801170779806305e-01), SC_(2.8750581643762695666257303210198293328409724570982434863917441542045254618672869384202267242854938545e-01), SC_(2.8750125208707667904364811347773469157575159805404224131580971941915998782438201556335353111279276510e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777812956747322997329102238854974645462021939565373671625788788839123081181127603619883216012749464e-01), SC_(2.8750835556942073288778576787727215236628500238369761403200602060690010364472210597704959292783203779e-01), SC_(2.8749770540626913796297329475353895785369329174256331970688191869679225176766380018511954147211689656e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777774846453833913592563809646810157295360276421438596882346309036536197396922520584104748389985478e-01), SC_(2.8750962513661960383240207735396127372297483443850893117273570219189197044397126229100287048187576324e-01), SC_(2.8749593206208124982852293118075398392605528370150182091341511236508019548953415282832665209188588930e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777355619398004669791072570446306598968064979454060484478802948402660310848200537639411869544207696e-01), SC_(2.8752359043309289080766253363407517322092730862062109019564763532988694017246155016412541926283364437e-01), SC_(2.8747642510951447590956309654234689507702056044494966065372796163358121937297156225447873193944654346e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776783905285446578348484892720410082889814810971030036395834242488083919710145673915467924608569636e-01), SC_(2.8754263418843728754985659416178195408237546229427232425015625301063782688134015247735622624470781589e-01), SC_(2.8744982422772552756367866745072553777827573288840145655276533163938557579957358763522234980824788095e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776459913029592749317762683084655670277946083281858887782662643194672484560438480439613249228776904e-01), SC_(2.8755342573647691719712959725600577891864623958860520336794267595169315388788573164912010752975145350e-01), SC_(2.8743475014276217379104110375164982840656333338538935801518840081008750669580406798932008994365197344e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5773962759028828510480314144114498619479288590494308188527690952423949649143614997115261199009806216e-01), SC_(2.8763658623898300370760072785452726699193645729289400751701212143590895191938025948033705737553252326e-01), SC_(2.8731858490408850068175363755007610798579164820540192632956783220151803409912928825777152399960027101e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5771560068045551187296340917946515386999654026696552804596704592541469997434760988941862854900189519e-01), SC_(2.8771657618787674202031042481338148720696580261079655976350080068294591495872362226996943854039980984e-01), SC_(2.8720684324325494486571179310225159267481743231738824315670324111562354235483059823211423937840866462e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5767229311194527193415061374830941703028424722021891220910602449601741226357514852058193016686324805e-01), SC_(2.8786069374909173323458355034911796165271052305602646822840614069841350973564576746593045978103234207e-01), SC_(2.8700550562417705148084828483198349550892975768468925534231392352204467017434614149475896343417419242e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5747697908587597778663774085198399002710430450092153276421334411767351298763564313243856020053641628e-01), SC_(2.8850967838286641338665353989085938134744101870755651275284148454543423982974261784912519450147172382e-01), SC_(2.8609864058411120335930092558614824462382920083855209483576221675582742556695361047066799302423961800e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5727881407574909367960307990436003766676801568877313783111426156940937885801333255183290134457148504e-01), SC_(2.8916651279449250721790541592544299655433371018772482467616461038188927078160725334720186857224514392e-01), SC_(2.8518045783497482094081047905193873306540314269383658541578793699080998994824693223796819321116938406e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5684585581901473790231397999294687548105043221062183033375581966684799216947011157013739205036024508e-01), SC_(2.9059595351962019369163179653273887368922884214535504622350346410693417656709071760989057004726402040e-01), SC_(2.8318104296518292430345743487234682990343598360057555360312941422930140667325950932118807005696271840e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5532260777581130782924762453744149312404495327764735071654857396938010635242575615538892743140636877e-01), SC_(2.9556507755894198016951098455574103588090325139279460571550555041805343230410159797690241311843727352e-01), SC_(2.7621759326257238004322599177322781018906534449474978683919907644662760706163067078457424348716670868e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5127552042653195868010273099982829643735313316635566427418327674480212052240604929109384640480603636e-01), SC_(3.0834215449274978794369072309101044266500570616637243601513425315075893353200916168007867989163770440e-01), SC_(2.5822004511273380563042055581765881952858402790467664432191424852282180492343190909512073504968024626e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.4445574240503090047253451664732463152579873230079449149363938440606791920747377666842443805820437125e-01), SC_(3.2863863229718127062767500043787876457775217638131422950696666119975589228566950792987261412683829300e-01), SC_(2.2935582885125495369348341635743566943485222947175631925671705490045410938087135005018685653947329147e-01) }}, 
-      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2816653959119849102876953999213384541458751396862381216223969111852085328403576824570078618428182294e-01), SC_(3.7216511763369248371620899865347425585324897579798863408269566698424328027507640476445448575888369587e-01), SC_(1.6630555159413075786313442987670388658837620999863039807239512807812215958708071036730239446053447556e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724132107153170291643348867332830927102023973164695769613983600937750184890972377671883334672823159e-01), SC_(8.9934422061167531941641580612058171822238037073425154256049779080373395366903795674081388010377179030e-01), SC_(8.9934411924699231703675297266491218038459116065194943573819557494565258108141223138583132783618779787e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724129338900855501494123574182878230888619647184227825730724270389260092648837682904340342096929074e-01), SC_(8.9934423407030688745047327741730084811922125108259638223274385853508877194724599822153570494613148751e-01), SC_(8.9934392997612165889498670882050364334551044719080201049074919896607809320161507299135701505917340148e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724123802388472268110468556873800094665982253957261177552037695814080944012997873639491896262658810e-01), SC_(8.9934426098760455956839095747985302369725096672866227713542906368925146155555138677199482097520990569e-01), SC_(8.9934355143386999311279370616875952583071924530642104416388589243020216386675481572346693599069392951e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724121034128403825207463235195310493340614708401227940010825951917717241039951482532516414701326178e-01), SC_(8.9934427444627066364483291605668833158846945826456179605603675984876154155346912762782304141060891447e-01), SC_(8.9934336216248898553210825301485441982917906768120566510492288930284915490696210379205770316709639704e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724090583097070651022159086216393141824200498185903709106381809715588649530612227112975280203907230e-01), SC_(8.9934442249235760011253748469632540043878711003273293034440326841135398288857087375765541990232861773e-01), SC_(8.9934128016607022500284603880632823480522804893882653931645037307070177757369618897437341723848375391e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724049058459447538580066559125222995731187980728262589202335293596000844765468188458692727250898832e-01), SC_(8.9934462437563007313823143694673204147460686539859410954777416501288525658076864527366529552510147149e-01), SC_(8.9933844104687201242230447363567258424787214009079717042413910061740369647809634056721726890681912851e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724025527573329512829598040962970047688257899465300449619990017052956162263376137439281426224130475e-01), SC_(8.9934473877730089402713650264485305035479712540556883408888087221866738965639756923224463338937097880e-01), SC_(8.9933683219566938562635395680130982033332527340547323573323130488153506999096190094221817963896099727e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723844195069606689868157440210809057273071897855957211818917489466465047402260467953276821908035649e-01), SC_(8.9934562037101608703409351037439923294241760060486083254346618781617595426208523858356635512942781678e-01), SC_(8.9932443416530528505042348556534902867044692167507364697508014696662270937425686615862708761654544445e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723669773192264103815793215165320060034762966612962549205215851768748377224931804761691417690919041e-01), SC_(8.9934646836271243257867961535815288674814200211511690551041497214161584270579391695055766785318371510e-01), SC_(8.9931250865363024197229751917913480860232017134401948709500737193791982814113232479685289208099304620e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723355511065395328634464065899480796544861110265452806215434615732144125062105408463009534416378462e-01), SC_(8.9934799620908631468371772257389070756684189765853429758947641493105629182465612588563391768809448726e-01), SC_(8.9929102209933550824703160216264171680267529795927953221453024438422747479247519714730358289588373319e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3721940226907729708581857444017378175404070824190579649354686412662264066463504427111773292472376041e-01), SC_(8.9935487671967997511717624913053797383009648548561937835092725967845603212934924298332342528008775141e-01), SC_(8.9919425813601346557868741002597352037953369521754051530989427244721832778735797181971734893798346702e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3720507638153645536564733326450226596932852963154362795300936338591422477288556199421048674939951415e-01), SC_(8.9936184107744691100287354138751051526970363919035478723295366653260837124939091833538393079791307899e-01), SC_(8.9909631280078300433945313295268858911715452784651940213019533197259811380758272517160352330848721885e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3717389303202092368613264783153594639263000299357059706066220101179242115288557176254680480722119886e-01), SC_(8.9937699951201060680348506412781450708178563169658716382359924796743410181930215203622556492874019194e-01), SC_(8.9888311999587851551393348849207584016067712926702029585667584945447714037418182579807074049567867718e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3706541989753172962057934952895426991612413289336456635103913869225303356104685576471683673608379800e-01), SC_(8.9942971861607634742954995379245185353277816592102706119686345465783687332639280566903912692148557817e-01), SC_(8.9814158133630226188316448041445751937875304884939657481991718138897840320248538151971666616040515430e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3678596131213107649060346543600531142149833036638073179748070276530692556738157234993372484575566721e-01), SC_(8.9956546398838452433997276465763509769888766750833148068470860377722270978251691971970684658055289398e-01), SC_(8.9623162691068753806358007677732180372137696455932887487131286797677734497701338110545678229321028304e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3634023279228020740997701994673535229871514139005837222657769859589574066787515803712280049865951970e-01), SC_(8.9978175200810708392298633999204241933832873555458874538142450105446753985050350002969856251481049876e-01), SC_(8.9318669478677173500975140463484200326229345168886610399536638708327814215183720125484216048157760948e-01) }}, 
-      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3537511822129500445383231165021473451054340260188328134335620309673022190964878818066068764999443420e-01), SC_(9.0024913575842626220464104601901415690588608809908414537759068320941781867863590268919994743030629815e-01), SC_(8.8659951037540444573845969843838105482698731111733775715854234112627616037435333386457191807783697555e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997988444216776382165137981817291839844667159345037504831412593031580859600297761432225285837794802e-01), SC_(8.9800762874613526355156456174340998678407542959823116916881606849001450362654501615869623131782373840e-01), SC_(8.9800752595495896057473083495747596189969753753938589403461646310451715633043530046322899700595038790e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997985622066471341467024580634653950356486541065289137716410249543184776683383195488024324520665360e-01), SC_(8.9800764257329302881239089794628645283109469629815474375393321875175008705358340919032225188346593591e-01), SC_(8.9800733419962608575016698710013020055841507148972489954534516367619021406188274408176673416878711342e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997979977757956490979368366856913367359757054194452959827619152989782100152175936201588555316330650e-01), SC_(8.9800767022764398938402791046767299844769652523722097970847076386137192232548383709906185013341478426e-01), SC_(8.9800695068844362974474696267347302877593402791247046451383820896441680851753651256272638043596879092e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997977155599746681528100660913616759933128199355742455540469955621746376554013833208514912719207051e-01), SC_(8.9800768405483718468712168998183459152548315245547671164382528623271528726183073931348108310109184856e-01), SC_(8.9800675893259404862509639437155589101035893270796802670657770115361482179609701321273955694587781523e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997946111685533924531406480953457703290130390552367289980684914940899553267342278039190697434289977e-01), SC_(8.9800783615474179259285937305216057873630461380522698933428201677634533197707562014783226739873162016e-01), SC_(8.9800464960688112858925389471898779457696839589387693430600422069168901815607323090842324210636437279e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997903778561434305142983351546404652941605833758680434546579707320988585659307162353614698346628781e-01), SC_(8.9800804356600556351817459546514081339680653693719906255117971580243289019674705362366076326168433069e-01), SC_(8.9800177322005041398616706170346890079607120298078955592521980347502918256392085780126864628750079389e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997879789527948697481713210540621795313935823971624589192120073144792952520870004144207046406933417e-01), SC_(8.9800816110023454891102779925028855443767877740689750243388544768269924916540593031523109656377037363e-01), SC_(8.9800014325031107426327571413992720114441819381600523950628916306682525399787551782867938866775227040e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997694926472434897871580497789166345107328224032883299067325578748621382579791044109251451207371966e-01), SC_(8.9800906683379660415108267422514766563578622690079288176237473796878839518526856960071997109787662402e-01), SC_(8.9798758247785241577785883195926997503338373049411786880753519457707813025727266555925157811208987487e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997517108593294627589274161319359109192749515241405026151010241703987392413053113075625710200938280e-01), SC_(8.9800993804517777927199011280126197228679044794328959866970341227595443818812247865149642992394265384e-01), SC_(8.9797550042703645307906350314300347123665259421581057138167970107017631564243147684656814541693378830e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997196727768172377016395992601664907103301433054648921064411359760403528396185006247782161147681752e-01), SC_(8.9801150772682560457457368310566558009738946920059633586322286764010689468149248068108392372845244401e-01), SC_(8.9795373183259035240719382682827594695925739889048115924638951444149466679220708370891130262027578283e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3995753887953938209034696086917159810611815246357281928545971472132622613206937078833393564036511432e-01), SC_(8.9801857663583919481477313490999849844890268673592413980592171330741107530599555607601579027940398563e-01), SC_(8.9785569772930191051961571163771451139796457565029032849463043357087937942543225379379608228218538378e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3994293406608468373756621685601436424178573396755667720990942107332363627403099377668557607132770050e-01), SC_(8.9802573168329907532282126407826328414833400451350253882673242009466736580309708171107601912939334043e-01), SC_(8.9775646677759221489881212000210731367665224625187607596952153999832607768462130481231820257519446272e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3991114357436656849524574521212103801452736033207916148932479002756353915276673694376547337859165262e-01), SC_(8.9804130515199190551237440797303401386824613402464414333734609772870418127545709966328317552124331068e-01), SC_(8.9754047574004721136539910209883706191814664563620907559391132241254296844302300194333997954189360194e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3980055845474745926725400197224867778810229828534072294087109307875266466640608772757173348412017716e-01), SC_(8.9809546752162838377374162558896155116520311950275442905380849675180838845935682196593621191922712021e-01), SC_(8.9678920524581828082982554491795169140129389153593220162788476374764415975383564621813823512920982762e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3951565874285551639550213250179770496764561185587140604434655997394265609312983242296014960979903131e-01), SC_(8.9823492791130860882382749141889603892555954328585361599597147458322988252709297268308911238073759327e-01), SC_(8.9485419296692036745106915436796445858698696695731296439399514139096973250908863582944278775906186501e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3906125168689787181772917261713300203470129981346745447177547404826152211996486932881620596488163498e-01), SC_(8.9845713156896613322410661790347342820551124657737052249530025584478450473152962207819061013392778832e-01), SC_(8.9176933667626492999547752053538209540477367988156938034902178562730318516336147150042637964058744147e-01) }}, 
-      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3807734556535857868445163897353883762728490462168948148772231357754341259441430412403049896237640219e-01), SC_(8.9893728329756654077151425577056559267864658009094560341165329041228135449109869042792919921745470437e-01), SC_(8.8509588537402368199306765063479713585524802994930839058058809593111472535541470864876826361920091443e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767446612916377714952797905110826804547646438058443415697033981073140853711371806091232113036912887e-01), SC_(4.9713279999158235108780438457168686063158513623014646604878894519072343935772307987633380341054824718e-01), SC_(4.9713207786767002013289882706063325113682601020267203697054041647525097317328981186446329053357696369e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767420836920006357649463997083666775720027170203751479247606136424707599288236024730698479780017529e-01), SC_(4.9713324987460051237107658082781035128829742707926393262247233280991835391609316375221149300719339226e-01), SC_(4.9713108350193128490375876384625923085275506655389116201480405539133164099863917878364878876173881306e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767369284787897832215634762770624052730250722139275008664265025615918474766237185999757476555412197e-01), SC_(4.9713414964144694965392562662630112173080143530561171488974107610423629176911046024169016828302432117e-01), SC_(4.9712909476753499503766225058669306626104284090309633777467584269890737884114458420038803164304201141e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767343508652160572029129514570220243305871651068290252336231443590260376195607588505887204629260783e-01), SC_(4.9713459952527522434876671690838675550780040489815994592534851454478971295371415974922968041157723089e-01), SC_(4.9712810039887744154528606088840065019866850671641153080578287266417620143227976474633371710988351170e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767059968092984644757307971832439249540475779100775390980238926187097151696119155414794514553038355e-01), SC_(4.9713954826520851141147945580548056171700182172675832902339309539894549182856248974595100500950549486e-01), SC_(4.9711716227943055278823676080360063883965051003611863179274070704726184281424188369042561397507168208e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766673312817014227756710300947265434353312732403596838223668032877780217332375822904809382058977082e-01), SC_(4.9714629659959126939549708460488804986466137638053917741430553474175040653167384160497024691128747063e-01), SC_(4.9710224647228138973278649070483727362539512295730640241489495099288352162486665463498259446038828856e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766454203520789052930179113357508707113323558064702413931397400998086102868813784253834080005722509e-01), SC_(4.9715012068270984135625082881646830260009664714982140916216990277750263229158220765606264722879988283e-01), SC_(4.9709379408439268268000609546478457233002510328748759009915123393597398402157737054252675017068653706e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6764765660471029512680822201519444656749848556684738889256991994805344852553576925657692091875839744e-01), SC_(4.9717958927167829119070052157483814141005455281973825658241489465374697825013562384150589864944419787e-01), SC_(4.9702865861987918436899144732608718491001032726136005669073497664096579272361657229427285261111353492e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6763141377570984536833802140427241029931737970677531728245865622628731823634890208842320401507824959e-01), SC_(4.9720793419812094946290326014520176291843979500955333956595055883944025712152106376342676841571519513e-01), SC_(4.9696600530381638818316538710383663744973925139293709923084440431828628791452180623032631446674785685e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6760214624726541677948210807500610664752982111652506995631959174829367356653879511081266138608454869e-01), SC_(4.9725900276127597877091074395703188101204051458122059415212919592482167714541220054380308539843169406e-01), SC_(4.9685312014091216346708053554253757779915441885272373057246417395950373792394180777832435607898376195e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6747030374920571122366995125570881709187327119566313324150443773927837806777269894626982976627569450e-01), SC_(4.9748896682565813440365278431858183927401074428514276576569356291220908405740065432412617643687606827e-01), SC_(4.9634473305772316531092127022226374591398583832087748961383323782125713872774547485175937222777976959e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6733678965218407764936941755812533347891714802033268230866637640260628380134483216687687509304305129e-01), SC_(4.9772170267715169332264723720202930995090619303138913508571469042565575308929079279121116334712924907e-01), SC_(4.9583011822829073499107180566916038627978675857349744114482259899769570859296558668331644217958024136e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6704596064310165821419188007686181549183238792340282786058033212362423460340994797719203259261416858e-01), SC_(4.9822816272515247122135017140282667099718057944786150696627293093238926483375640329984732536571445961e-01), SC_(4.9470990893236306502659397825737149709623941341504525624348756862937127693805596210863158268659478254e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6603208665598449910602865914333497639336195890776736767062646179224687145485240215846913020224190522e-01), SC_(4.9998842474829490324442071983217054776455705253496534284270184349810099933077361185445758813274634749e-01), SC_(4.9081277509252317366644439843299112310308742704636343526472480546614601767125727668810334045525027511e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6340430364625197553883556345036354854710869118341972266145957440098699391145167615108855654028180533e-01), SC_(5.0451264448488376571022408278619670340237884390156837794303747492040242844463615826984142431488464124e-01), SC_(4.8076984375485726681673091073200861104233695492389403674678077269359639633511276339018201911772246326e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5916644280228734528596651590648409390750893496789615820273596257504639631949931188484366306080524583e-01), SC_(5.1169622195445600879609593097034275417407973777141632051068954805891998553293538936694716551171014677e-01), SC_(4.6474473836773829841521548720961063244821718787973381170636401749699894353965484891859071368274424347e-01) }}, 
-      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4979688725361352652226180862274268750093933793149698089023332092307867129497613387297468935774837782e-01), SC_(5.2711028297128605747142637922718611697822380863488303484340986209446315471775132123510355739999797984e-01), SC_(4.3002877292707948429437834035346964911191686292569142564194199994940425293021728449749181673364983504e-01) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631361252179240749397759697088929083277704274889891217082505633919771066179060219064432176178061527e-01), SC_(8.5785695216485244025040811470743620684530196958252217496163426754362154102799097177803727861919148124e-02), SC_(8.5780177474168222068272095318704121695741268178503282087170485703534804285487947314019399726053513086e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631314845567116498134235892475533083285010925507928739030843041110758866231956664275934687725438284e-01), SC_(8.5791084702011724369668732009102319046869657352933113732791599214669795139150758242077207908628762207e-02), SC_(8.5774531457836957272486241402103887451990608945609574435266718206565532020936261439769457148183572388e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631222023331405094865663036966386639661245541053901911341432745665748268799306371293039680245270796e-01), SC_(8.5801863696334241279730669768038923808216322966912814404481978206278210670718623998452919964216962131e-02), SC_(8.5763239379550825558795692562466636961612680859139672772605929868935146994428255356023460161217956693e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631175607707788546733585166965025012657443315167882917992616908149393144400437248320431187533440796e-01), SC_(8.5807253205129793133712376873986853434676844277349075303580910181679258099940746468474306479784072784e-02), SC_(8.5757593317596414837537785041061125694340954002591290470100667895064117120825497890150890604711579315e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9630664837590002533536398547952878399213650116588225364029701118184953924395489092866441978226843082e-01), SC_(8.5866538313715124454527648333119891914573569360465598788090735888373543457871939238608933731330329248e-02), SC_(8.5695485632468981303829250431877408616382686700636992770401659754449701320569637357254742925376368722e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629967747095855540180286949083268906222167915186819154084839053286686465433217086078535044297762495e-01), SC_(8.5947383155416416225483959637808740930131468572443636662212104173830690316352151853757728891977577500e-02), SC_(8.5610790369701066872622659720103233964408660273974494057225721468249053585694624402247891446382086987e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629572429103659922210670090122412400703664068000696594902600706939845440122402430800008176283823535e-01), SC_(8.5993196006421259481291988383776762852461497827659617779457575154105379730510362894423162469704860949e-02), SC_(8.5562794869183990207604354215154203005903376544173172727916591223452792272449174174319857253295539913e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626518873403922121079682589686257556025307049454744412449612794206592466708227572939700929418828946e-01), SC_(8.6346243211440357506829927607555011935066031810384491974390254410115958338007450783579840806252246456e-02), SC_(8.5192910363525612937170070458343629405377297520579289557097202714944507103937836040887620540120151384e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9623569700861944580884996512507794315079143898809387582459610300253780370119765577296967585350068316e-01), SC_(8.6685846628790514418475229402976350152389157404548481291608750784001694115606642637682333091408152772e-02), SC_(8.4837082123546292846568481423409194265640485974831926782015378678512497578958072054418925255207730765e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9618226394834684921759602674457573257497084119930854709877202687576847310000511000154792448207482866e-01), SC_(8.7297749081784516396524541385396101437027264167399473010512339058987605995877271122827094008481014755e-02), SC_(8.4195874574730879295693906155460615845412269929262143784454516499148004975681791182565753323728473833e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9593689497395453542938297305191102838163220328959373499999171565445732018195385537264035050593732936e-01), SC_(9.0053879592376547572133565548257088797161829971987748663503390543968603762674489786675577136898201037e-02), SC_(8.1306616726550021959242513096207640297309994343399011394832325483634025659455182083806615089840864169e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9568063192665056574250539129785446736666324025421587460091708963101071036314477947814422606676508794e-01), SC_(9.2844381661712832537735122641846886081866680676784894582807767268203081377160413139295304245671137640e-02), SC_(7.8379441157057450438199232314739205420168926487513040858304156278758117609580614849529631336197351005e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9509532192185896689524430392339939918438280193200188613861459507332673425077186770202041228138691281e-01), SC_(9.8920676752799608975406647590814829265774026653186255982112989751708454179933634809678553526257929718e-02), SC_(7.1998978678773365478104206619759681764697467456883479150672254633972498739366528942592992471175608306e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9276470443503731623093915175515601460049310552213641705688266103221881759531254418168504038532653035e-01), SC_(1.2007598272765873498053046788607104237256594769472099927673978687191499701443654894367646453380018146e-01), SC_(4.9714579750826903814950577599658646020196841291910101632979533674785291524964835922838956724589832588e-02) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8463603280996395890944916732125856554052034256737836826754525150785484679780590421674252757823722482e-01), SC_(1.7461925120746445984267431182631550820245202313575003004191428396389091526930361748301736928133335998e-01), SC_(-8.2415281664681537780948610770735361376543148655872887421478044112290109494913570870076188652536283829e-03) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6529037287145381351645187803441522212864225076615147246830447394163541333088251678852362352665859873e-01), SC_(2.6117904977560827242841200427291689855863903309451766739735067816458150652846376677630003657382106293e-01), SC_(-1.0170582290884158750840884171696920012574588032646248143292301903044451730977668423092774633180868275e-01) }}, 
-      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.9704144100125342306346336809941667657851901415872655754321675752520430241281389664209014817739517684e-01), SC_(4.4194643694275302318441090207824330618632419373003149266901228714563337890801498384524675654959998680e-01), SC_(-3.0294734878419160996012304018016819212689793702501478484943446547705478786713688020487495966465472391e-01) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754138755720030970793297509759293264065659004193072400248714546179663865449020235389728059534629979e-01), SC_(7.0079812431651749703912819252108896418684900420626039736933612510492475460209601293600194237007046520e-02), SC_(7.0073041318178579953232428106102001136362057189015462805326475667631048565542730456834559013359191313e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754091969145524634616436829274316391925942853476725247311869937478885661087098373159614424914069462e-01), SC_(7.0086471883849558965889488661605128355358940511369982485462302225021902706666892327386795292524453925e-02), SC_(7.0066158520427500416241463578692430630922333495064668600092486210853659632499331478377357513623160664e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753998382367907186214480827752285017742181463230973581481901445175553908898008004896819119361465955e-01), SC_(7.0099790820330524263847272238050670407638577586649447099754122750109227077978927547593345701123000014e-02), SC_(7.0052392865003579622050048587814243740044685255579585598413694582601697452925032079305475170713167692e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753951582164746790481212595097492697898686225773889624342077388786798497623242406457867987979434531e-01), SC_(7.0106450304612777872918864581259170013558719059726598315907651809895702818479533874061044143116092974e-02), SC_(7.0045510007331600935517770964753346623560331239754165895885365317402131623838080598061797907110777369e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753436480090919855414595913795971684610385694106010408721923611774781701352939690103029566792328785e-01), SC_(7.0179705337416509814163060050445772409975539262134064652712618971066658446369957721703439505284296906e-02), SC_(6.9969797254831874806336002584429036274699043916805737706233525886166441560622212294554805881405162350e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752733182240689677445539371047855330443541829241462277686845030260552002720326747902756106821136710e-01), SC_(7.0279600648194671232196601793828604939068595388023957782438068507002056840781438300211573080687688143e-02), SC_(6.9866548698679408811207520025056205739539808526988316844551676278774116745861172784412328972063099322e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752334193008058223430164249743676648866724239539492545729628534341226620166529071967205708686481804e-01), SC_(7.0336209057949224647722764399832850489421933865699870399952647127107410384019667809046273004617534484e-02), SC_(6.9808039189772751882470409344707857339334908179714238730082631177421549882429306821916176783639050363e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9749248615928053290290017579770057799100753116137606613207701119427838010341539286299025213152263618e-01), SC_(7.0772452661876389863615086041565849894757904910417126512418004145808020985930808256214663450839136804e-02), SC_(6.9357123449548807282135057899562634582731503415629328403315055686703209825621066339550686226710367564e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9746262410425366490719511854510342171032263532012044536546764927126123894762678270017271062403073122e-01), SC_(7.1192088851615778876907077604728627065409096652905754510866292233062576283247314375705932812757874606e-02), SC_(6.8923337562256261851015855367037554874145540707897037491989298674792692596875111711705827008418212297e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9740836952488351249037622928864423086821521363557893651743450564663698646301202455796191691481898951e-01), SC_(7.1948206382879500580362074968097420896651899695610972306325542967047499169973852165879360774358745426e-02), SC_(6.8141635139441864390120679185721056682501338663275702980569712474612050247564795171298425078039328963e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9715683972024073567452561223136419989937236818549155339167035517462654673124722914017279570929725597e-01), SC_(7.5354077521671830713438365655876247476766599109829734914359214172165810610970358569519940419694105756e-02), SC_(6.4619093827654020339580186420815422710269504694013412593505833450691931433057341189348511070568189665e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9689023301796201072009792900641326180501874853889204633812595957377321668001773114083216688911251754e-01), SC_(7.8802685952912828971631246398090334529072790898436636741333000205724412471408934595086157859837043617e-02), SC_(6.1049975549324923765299845260851770208148119141475710476387235862928865367696219318456794762157203009e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626808562401826239804235275950556562257787707439916579999707482484045015375959995505816447379900732e-01), SC_(8.6312812299529529591927465130857164423717877424741733456716511026704509096179606816458865004314853148e-02), SC_(5.3269144917604072651719686027432963824629149042071030866408593064451973918400296859905231668379308372e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9365558348230127126050785600859794551880981688747355813638538553245621884228920993765528041793122307e-01), SC_(1.1246591223320695145831318406688014032355387301421746775569500674606709419595599883217349285096839882e-01), SC_(2.6085021345764810798929204889375410060186876585649046810811508390639878357087752626390084797332989150e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8368891994667904669703666463518777253972260990670357238316599248048829381551067802257785624498212222e-01), SC_(1.7987803860987605824656854953496663485972432943542644057972855851859817482205128619747614346964862820e-01), SC_(-4.4616696493531111424629776630043654561599442220130927783685464389918662239562170360310192920301675915e-02) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.5809228247207594007317739175817575210759152374123715811124305974400968639080393930795032473728664990e-01), SC_(2.8645973236643199512394354825535276748857708805146818198157772490226931077047247139830998978537671770e-01), SC_(-1.5826752227031233943968410486202816278099730556203208343474127753609160528752207566548873588559536386e-01) }}, 
-      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6345170424252812271655832422484810457786465412599053008332172072309755367943666769073735565136755637e-01), SC_(5.0443151610567885123472866231323159865579660028326853089582047424777950358458652408341215415047020828e-01), SC_(-3.9814633440772074108749698171245805082867729873126606966202913260940131608999969287743633791000772725e-01) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940240167922922875149508894551281517911268765632268757938585370115682739925473162384589482815263337e-01), SC_(3.4566450754865684523296501016390564539810259178825128034687587836943480054597652973550742145450125489e-02), SC_(3.4552669690384367507974231479516644232162756634374280912692858465466527158231616284649324168189781129e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940192724849677478107791751105149721490213581969246312691986691727498455551288861829128331772672265e-01), SC_(3.4580165008142453906661601707168096167064076665522572911652881171868749740515635968971956786838915086e-02), SC_(3.4538821754275253313722801573299761795905716267828670126324560466526782471624721866897749744863112195e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940097781860046880134284507617303099217861687746847063867059053136849272442433230763181306819610604e-01), SC_(3.4607593606393001338473378425451455615050071121320928936401016499238149784760784371922502670555396623e-02), SC_(3.4511125732087937975232192659942605287207573734820566445719212494943556344064625667600274262629345661e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940050281943382847479829741372771917809341591958742605963173228975862775380892705885968735946188022e-01), SC_(3.4621307951359033852384080857253525972848462450194506486308902488774530428761562197036199246934094987e-02), SC_(3.4497277646017364504367265714312312473033717789613349256451161354614788629991321450057405238020681651e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9939526532255805842737565270734765229896152187157328914190847851987516539166682166737996544976991252e-01), SC_(3.4772167761785895538425904233475323117725166451648246408449320291442366170934598168354796273611659712e-02), SC_(3.4344945401431510671589644766388845581186156115278992793119688427729092394240300515120483330478862961e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938808632924734570010588615052616422536370561823850847486189953391007620842836799540573625727785990e-01), SC_(3.4977891634071579814962455937897449807436746805004676946682935830452861727192970515535636109483916365e-02), SC_(3.4137209876526441403412715232326919842226428268463001669530317048006706847855381762893685480176398291e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938399930532291129268413394470108570979077886286494627904833974305479248864606986641733528182355176e-01), SC_(3.5094471537527599003161234409864748756284467323949407335348359895531200230553884657102683084272621591e-02), SC_(3.4019488096456039008126812868634191402765539232339937126249987107051866469768646697054186021913773122e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9935204579259626788341831769967463881434638157518851334883788877478755471479051193772516916866864672e-01), SC_(3.5992896106767680253736512661462121511545370551266479069292002204521400947808965379208160899294758662e-02), SC_(3.3112217278275453052204976139373321809052697684616053603247589430596246675348734159361052021726714075e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9932054435110724669545599064608248317007140981384821808077984801027460114187338963526325622591046527e-01), SC_(3.6857151786413099566317162542349248471834946832043810940070329117947433980785482693925567329291208047e-02), SC_(3.2239374345214889748813408762054486969258891769796398675245207947570222923366934973578484506149806118e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9926189134913071161908314305943709708008487764261260258016493945095438926330839726904393860000859468e-01), SC_(3.8414482911502123729668386535364818948703370437286910781858293496004684523320056627279123082678663503e-02), SC_(3.0666377869925958528711065153606648202096613946222297306300680270744527130134888135333275896842241630e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9896750067271192868133622307679297284482297500283850931024292531820021442852142209972141584577098366e-01), SC_(4.5430524977324357543732868991718392030502558896685381493264658910825545064823683587364613755294513837e-02), SC_(2.3576704282162010250796089740892944162104322336732735153392518983586076226095064697917176176827341787e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9861901771347763062328274933455013265015852117825148536198524853321270492610265858769517258718253081e-01), SC_(5.2536249018835082816547079221706518464300513163829556465851255013928570978363192138588186621696665056e-02), SC_(1.6391311384500326643977158112490023622650630405105410669117731940277863948937039839145394826236940005e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9768434700350202191667594825503498569364261067799028744651171321451588399347166957712868595376372714e-01), SC_(6.8014290735078360454916725165740186658932247487753179915147768671437241869291510873064908421613879048e-02), SC_(7.2199345030662441893972965467175517600719688702303178767000855927249989799095219473435461216250032821e-04) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9254256234705885647820301720174031631444433097628573842824628754746755097714330764176228305049530930e-01), SC_(1.2189857230310280681691250222627993846808913781895789457303404559723170790945632086677943785888022529e-01), SC_(-5.4017641162710473094191382215220401878701628663837458454950131141947620273286301354606819819845906174e-02) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6572443203057672746117771875295439449060021249211656062721139455292245440058180180430426932595577212e-01), SC_(2.5956949238926363181349828988690404449753396988941275228924714417100569015715117370219838959115949945e-01), SC_(-1.9521737938370716462541453805869696518306691059379847672903239115043349540766593658625600633870092906e-01) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8415328335816623505850939614956010253266971387768669820518754120818706403664687861394543027153812361e-01), SC_(4.6719693013436443779735623106026267727071270965379369808904596632502872839715938539484640235582654870e-01), SC_(-4.1197358501414171376872550051959324590676236344649543022096754939138374999108409009648812886122856009e-01) }}, 
-      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.8652248589438042292435331310795066462921643261262979447911413012403026158549337174936896280606617391e-01), SC_(8.0993294385416643442579296156982334344366078376403833242246352189534006937260144062419539408189842176e-01), SC_(-7.8213002571242465073070435946670106443810736740126393797880140227174861409540467606198617046514637846e-01) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948645063013721603638231426802204489402648758652106002599883288643567152993993718517572974157180951e-01), SC_(3.2044266363427349727311434985602482618393848311332308614222688457979029309107756370594326319736137185e-02), SC_(3.2029397613644065507321089663807870041419997179649533501126167127541561792440034300791916976996149296e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948597584019908953091105882626054615656073876518603145107279733395175513036448475970244919639703104e-01), SC_(3.2059072019710144851465688134509761455584341813764308562670016826806856544673895791212688802945695817e-02), SC_(3.2014465703574949797350260951422313698651476725280242645643290832674198346401566173399458667188848616e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948502559840813691922731657080905245807656560097810754705259396552881260677366402836314164911463267e-01), SC_(3.2088683434342258225740043948015068331862121045356231856193185002565303726957214833747113873978991444e-02), SC_(3.1984601718395732205917041064439533297767319061394924219940725692677278739371414091350919616121969306e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948455014655197047709552679272364240408901753498122388076321124727569227517400693858370331928088424e-01), SC_(3.2103489192681836132671034088325450014443362497365279098226655550079165087502233472987662828199165104e-02), SC_(3.1969669643295239110053213540604665077035079772581584781188399209063534853219607972612624994175000717e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947930561334952168196305768413386914883778905734125865592722211298146524124050002992062485030147969e-01), SC_(3.2266354777952022609236837094741598416709467006265529394970289391676408366848011072135474917802591510e-02), SC_(3.1805413188190771715439938711042799947146109028888801884729585200263998511425197806027806141052832743e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947211094782679222293121449951543533853301627600643919519779160650953044748415088472045985026496037e-01), SC_(3.2488450832488323287480025255159150468908407606892391816370213831198231520853801798906670571436270925e-02), SC_(3.1581416399439283940445730198388117383197301822461816071570938810469806423252096264372852944890386265e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9946801193003806094468794694456977730720610301432863158402527970098678593271873376055653879197033297e-01), SC_(3.2614308648464346708737612110759520697654076177250314323994862174914400859129329341497460230453763309e-02), SC_(3.1454479404043036562648225232483584163126287755119228829283431574255539845633619832082679019055211900e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9943589043765658711285051286774611125977062318023649279584367232423420271660634993272317371208392732e-01), SC_(3.3584235961065103519880876000122852697427867767143286466359948847063149419473549895543069075835702819e-02), SC_(3.0476185180043999503678598594460593859547762611281511337720225919594776145985008850980412043723594188e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940410118265128691082997789948073175267598043701801611498547197011023413258003157166382116626083117e-01), SC_(3.4517278851278363530598396570019415409264794021797925115023511828018704427000191340984640321543852718e-02), SC_(2.9535009731200745104266225684928433095292687420992798639920782028161518900425122689026507802466879415e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9934461704005201647446797865927181717426569576519536478452026713928105221223559184815054413343168640e-01), SC_(3.6198568936793300681181130578960630071923721109624477900698246671165102413738463308539953263399317476e-02), SC_(2.7838857755693606132806143435971705688871580663661724417803351909869776277547796422576347171539242178e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9904149476679759327962816478698661665982318411405420566894934616142526200222064737719011389170051846e-01), SC_(4.3773185103699468406282386880070322541851695807856661581680481237693702626854547172106089687008421992e-02), SC_(2.0193976911149365157686305012869507441302209711144922882173025590480433569701880617884926834737039091e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9867584221025147659696261827702625967029297302427032359494300813104080174038711436378629560565078582e-01), SC_(5.1444748863658525117650432263115367559241394765655614358960184084288985289322448861930873880154773017e-02), SC_(1.2445733038155405523873545499298000056093737966756963024372308687510023483143583350251596805115923084e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9767472401641398127025967508597093365822000439951328430416235983774528697692621616996347011848916292e-01), SC_(6.8155301032070832844000361762765138633375422619354577869469106204767536212620298806623295824390734130e-02), SC_(-4.4510466262957076870309489720065444117157225980903054265810572935207244037628556748018797147793909109e-03) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9198992371165338990515377017976805607236194841440408312531543808206083164243277956247359036859846876e-01), SC_(1.2631702678003503255249956985113193745762677136871415300667898155831235002391274365987806058923851667e-01), SC_(-6.3465966124831122546427281509922872668945517809316554465160946701857544203792582928316285471127346202e-02) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6156831256511877777581356723525558135897279104713280835347407419893896758397214487531717528360718157e-01), SC_(2.7456580317051509543011267992726642500389871938556435041170581762712038325450589233096452717381502681e-01), SC_(-2.1533983914829020301913064185768165937212815513374680737441664725161880340069267520893646787826061579e-01) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6849343148818893098466528659761920594408580797324195279653726810069485797434293021878037406491538879e-01), SC_(4.9570067526872553118398500291169219836285501467313924362224157191304000359364255075893350854471146319e-01), SC_(-4.4595181763040169571884909141306447277506276244592070553252471411860057315134292140032570601242840396e-01) }}, 
-      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.3619429850248197656217020245869647002074751530319112652811231364043581173373537378652866781763573180e-01), SC_(8.4409458845169197920664526818577405600566953908066327279423677337800188202690794850088669012396459641e-01), SC_(-8.2188938000667030979208480051360160406743592681864816887339414439553731145143529860865909386410697350e-01) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978737366582186565446266426046331200051518321661492495188502063368786721193215452517656754313155476e-01), SC_(2.0620559119439090985536354903381486892593773724307355346025133578338187954227459325862423506852986404e-02), SC_(2.0597431620569386751852315601363636718083046809814063817805610117927050308229774384160679391624133954e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978689732208346115811593944418260390114306372825928156063006789106576237047074759210670952301349824e-01), SC_(2.0643641710748190653812731108369631519025829581746144883025650256434143474905627929695095515106418917e-02), SC_(2.0574259095783010170816610581089946989134866287225830855950930004209624164456675895424173742576266588e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978594303128849419626692899682940779465952654360941727113681831681519177785606260588576993700978224e-01), SC_(2.0689807080713866552181576742318762229547056008583240030778885758770388735574574503705306748458597468e-02), SC_(2.0527913760262031967467746410541694967035040996303798138820948773163181573110295103258539791540069296e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978546508422251413700097223424600300333916456905081009813430934889824388936470366530004719357288754e-01), SC_(2.0712889859333585348503913268514928807306318057626526305127235125180570108755894776741358279009155845e-02), SC_(2.0504740949564042918566020491418656657026544020242893890151658051635458419215782152387782192093829640e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978017239163353478327450219679906920858127759139795339653403254286281684501205327546656179364285751e-01), SC_(2.0966804538496807225937581654524848671964837456612247695699259697451165714825225138389611487016584675e-02), SC_(2.0249833748274980777285550298460138612264813865031557655311661667721741865252456314590347434250862604e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977285085412304275284699662119295318867368599784808584634769864676999513241457019044548275943822430e-01), SC_(2.1313063951939004659128169315357457957453698615721595203525881182367467024792225737790847125611883661e-02), SC_(1.9902214486165115891279554352091433243081849001503515461218479382366792215932874378820132834378392483e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976864859329936402026679073045696327767411885680961217841737993983385365680445185694465652554222699e-01), SC_(2.1509283807879089780056662361044800513427327482917240693854180478327763816128307596833668871757651474e-02), SC_(1.9705220766408496269207912646161953301297722630970106906653914161624661145387697914054511233476719679e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973497061434223491104288576768452134622279543946549497822293117125934186778496831198748119720085674e-01), SC_(2.3021479768691413237357718770364979544801978233011342859315519075342419209563873039980110203785410963e-02), SC_(1.8186981832718755965153844844110504729734602551711117892199281907829716533834598615643113938736460658e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9970041285485534876499523563699380259956727435833321651820013152988953727215210134722516599649516928e-01), SC_(2.4476203501192061866989608656098444868422613269879127964945673195136915393228331489515093227153731597e-02), SC_(1.6726312689194730508422041782329052832675459430902343053387561619688670692594605935924036570618292382e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9963279242475894572438528062361107163003359512302276064416066194761163355627130384959884287771812130e-01), SC_(2.7097607072927936613995342492164041670350003671440943788807828645469654505949773555284460907032017738e-02), SC_(1.4093868521458108098910587924887329868209769481938685007141085254765558929848184673041249453909863481e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924277972341057012910356589131991116760375199894050869943589908646718273683568748458546855136988966e-01), SC_(3.8908446006382490437638384750634170226011564173527367721725858773772848520059259249698179124041875363e-02), SC_(2.2280713662782673773242469141080075957723196032230746475579827551951039126621577923998007941841069784e-03) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9870525027836440542854205669505576596550418453532160543754762706252846518183280302140298260888411775e-01), SC_(5.0870650344078693459747484680731463458645820893317948473460459218508928607974916099365313416320487713e-02), SC_(-9.7984899350023345980340110095370572566091766349549186269477722263903377372382594133933953763227504166e-03) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9703721924184362673742972520410116810879184799445920623753823569689988040235101068879400751121008514e-01), SC_(7.6920630824843375508125149494916658350975342500622581674716345129476358355327854029008665440255091660e-02), SC_(-3.6018875665261482847639761078379683725889814946271259280421193537537873295572465037527942370778735586e-02) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8590368319922587970243348682569474158587481655299212804983102525126314158051405830319973681573257137e-01), SC_(1.6731385912171308788713891192301126218530330842448860932417613806911650996813055780336089065635361571e-01), SC_(-1.2732549850090630574520021784048518187192134892318356113283227771024700443138340033475061678117816865e-01) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2001844266934337295687220369265998156334252193109493601257551829241840189712087552771582681072140502e-01), SC_(3.9187506318758806836246322927915157517593796187936469678463945747863044500227525429034565028064406673e-01), SC_(-3.5637658993347106843440113743668868014801608150846980934871685480695675887856709138375777124884154904e-01) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2273834097228572500367605649210068294062254280587638282412584466479779121996905331507096700555785773e-01), SC_(6.9112176241862624280213729101019674955870822817666008403851828669741193379301706752746266831338847599e-01), SC_(-6.6723882091396313766193334432525037909845199791708343186591966133458790513606004936575701646337041920e-01) }}, 
-      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6104596385364498752303562472559594657110402960157612737521809177125425094547179666610344888662617286e-01), SC_(9.8694690714670689023103996104881329969199282535111571782487325614988533844115170341664055541873609823e-01), SC_(-9.8525479302489624152833061916378707604997530114844335677643424290329506195562939249397471422973723484e-01) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981652164121803657712598496100188857288971279668968013486562151911067817824351245141195685998211380e-01), SC_(1.9155235661713627762562126663296842188222898893252455393071862389311213841354917290876889522027713460e-02), SC_(1.9130335298608360080785031466290106044733145092938202631590891043601858269479402450931325574335899704e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981604508418107786151418855863017670662838186695116255092442068832053146517848382358009726527246496e-01), SC_(1.9180093644891057471846530951895608332400791614740500638466682443848503418398963809995086764461304907e-02), SC_(1.9105392425533099647666255120428464117308158946412515520148909374311481538636394138080426090121454129e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981509011134578471576727392706634662034722708273165360542971500417455765908143438042762607922207112e-01), SC_(1.9229809818131547350052323862138041576422289112055716412750864752327987558641852670656380250970564190e-02), SC_(1.9055506366260218805994869203087204156251006558376164616794294435477339701502398997949162315059272211e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981461169553627388641800876314112413243341704454408790497558530210213351035848285716321805931594190e-01), SC_(1.9254668008148577058974300940494101242859008764316494541717875672329692496548515898014354393044812686e-02), SC_(1.9030563180108357929543456460591489815615062858241145886808994849900443265552732028372975123010481531e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980930822666975627536887725735820366041077878757596216013938820207776608094593652010845872471442456e-01), SC_(1.9528112640705235757230223600326088189171158921375603618212264442912118786484258321775223474745705940e-02), SC_(1.8756181252806964965901775084924391646131884177767563481896595697644480074809724286943151683206218715e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980195538786051396924943566780452247974480150085528636698071035367037543674385813149145421442388734e-01), SC_(1.9901005065337141962792538794100435113174391872159672736540596225698469828414759891791057092652139975e-02), SC_(1.8382003793196042748175662898713420890759380725673846515512861566002032801745642784400284971333320390e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9979772688318621940391424674031245452515832772786872365926404950615331093383171396156804795039045072e-01), SC_(2.0112317599266764533404281584061776920070639302668248224126301364171298781698661941258649203925150702e-02), SC_(1.8169959535625027057887927821243806620643108768604205747048172538229871921226499195839980859761772471e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976364019812939326611039585754600030006176100844331736497754308973161175562042694946223499258679239e-01), SC_(2.1740831119928997675519924509460646045110704040421337689347698367649158899313463112870485574895889909e-02), SC_(1.6535721599014390317588066472842068937942683052559864926584672737305740513919571877244729548897789541e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972834431916633939001068245011886184502600786088088160354787233308924850503570788943320150077413914e-01), SC_(2.3307457279986421124916209642845309523438566288492633054120322793868525645965535400202690339372391775e-02), SC_(1.4963446118368927329167057086824282561642240460736023881755967053127480495590289248940560033209856137e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9965853967310629174493737445974626380869593854567296770197635006828193095800977706106318700499461313e-01), SC_(2.6130519677813033346059813081797786667824248811149834463795364874292316801218878314731104006674462056e-02), SC_(1.2129851041557348744420751590271443505867616563385388170880747570527564158662833834255658339576678621e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924505362092683418802372636962247822185431536235882508835943173269682562023428596285995349501495044e-01), SC_(3.8850004042613122227297937425412292010928564956830200703105391499951037633049374560272788906275349882e-02), SC_(-6.4271152455749517149518434948295609610678659616636244439577260057368485435847302805451411284185795598e-04) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9866098912245224394911222264192109170522628961004457060146621778395779931627509279137247835995153980e-01), SC_(5.1732280105996883172274185851195288312148393924545113402258968031383531776615628927451986785908858379e-02), SC_(-1.3588120018339104195696646645345017568693556960290397089297313420423163662547514218959615745921689580e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9681225644300572876425900849506895516340812319052388925303653053506641048220019904359821581829675083e-01), SC_(7.9782989446393796951053522656839023251289804639472988588016021583031485971535430511329704484552546596e-02), SC_(-4.1808918914333434371753733790375653608952275952660902225164367817552179817512414079682239507485418078e-02) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8420573596597221832137660449905946196079567665147923168040663120933169844343516260897115460578435178e-01), SC_(1.7702844204160804798820008055058215749332377701289107989854323744605690726290822261592761992294065383e-01), SC_(-1.3999097274753191675004827408172298090429739294559022776637996299756799119150709618069256979066873382e-01) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0896349629311757323426610157922098723182795679608218191287164625954810212683244545006838760287828355e-01), SC_(4.1687571577940545192768082496144276990865744133250349559334343480187712885879429527128682846038130801e-01), SC_(-3.8452317127441947489173866625317209503218537502027936993065604005879141226720204896277237611734123154e-01) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.8678520741744595838452483503075212400889433631420566534129842943872538122233182291904905974591460455e-01), SC_(7.2686042599152124492248009227447546598237263412503879135476071237630459368861913133684643364835163350e-01), SC_(-7.0642184059262150570189258778848254440989765321210360694013219528345346043331450039337737355525016495e-01) }}, 
-      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8489541079616491813567618239018413803529343191877338955384946307674082164628470846697688156317155203e-02), SC_(9.9607710601113549805867714757687512920752115193632654501180065726195002874284658240079589849667571939e-01), SC_(-9.9557122017653814791191351618397241856894683187231572661389708203537902087590945615506341428306857878e-01) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982652260205037008487144066019211006708904085366796916497890146502530781069662543345732006726526518e-01), SC_(1.8625914782680083334635936983767829865912237618895923930486185524108090750440963038092703678052146868e-02), SC_(1.8600305314729028705285986128815148949259140846876272922448617011897611120696830708041939830463928082e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982604596473247130754072494970124434335701842996525886981507604113241662815227456893371046119310779e-01), SC_(1.8651482797050521052774312747931928567756703797945406994623458243572956091238160614682444937737553465e-02), SC_(1.8574654258429711889551544828904284596420040348244700244635568039699667323025965699586811645363550028e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982509072388376593502890103573660861337167248592178159170159051650003030233879215714613497479256422e-01), SC_(1.8702619040594197617082245920549144889466348263099779480276448585319400651201611176180783669165737223e-02), SC_(1.8523351821738109231942219340314109021892748430417119869312824835110705662537818931104980189627419676e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982461212034103288891489206561777621622642312006733460438070480214269567598488622865786361306978952e-01), SC_(1.8728187269717348537085986494497327391507605242396533854389411513615466715487918693290478471380764014e-02), SC_(1.8497700441395629817410496502250191061197184125441105870840137294240730148640979408379919233655196262e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981930422232700984989643076973432766663872912399421102734608966248125612675969408100620071828415987e-01), SC_(1.9009442505815667752688984204414974478565514100114715573521511244804092628385932301680373496621072481e-02), SC_(1.8215528137445377235208019519055004913539655030916364909035711860096525073015388997222849754873814476e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981193835832769015428390194749009080152990216544082058131137455313050684079029505678576473830258607e-01), SC_(1.9392986262140011302222023120171842962236529779921020354008319730547748681050799049070884924298439174e-02), SC_(1.7830726729779785571658275815591356825795540981622785233142259353074672791885625139616209281817231507e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980769889448382589770388569652029929297653708547302956809815775151633189511635498462864408085971633e-01), SC_(1.9610334808900266755957159163156998655813528319048209373954506970903594575613089015263550873297637042e-02), SC_(1.7612661875105097450940108016094260312282828788010481280578953659204417359973075301368184793395572729e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977344090592499686352939189404039264929764230760042004649283996653659777124938785818068210489966746e-01), SC_(2.1285367253747307303468686821973296762032229894736810719363480209706159354914318762546377444493480897e-02), SC_(1.5932021338730728138626302804795332148551361008441795854801668978155311296296447115342252285096579396e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973783513117687348129655921207000855720564367892230788696151325848636129351692101862703365158155347e-01), SC_(2.2896746651605506862901415999568207851513698877465048934295095476540249667296184239758197469375747225e-02), SC_(1.4315100382983219695813714200153506344415428952541069811525591787389620944977559561462712182802542956e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9966711276022133779416423771225334928499351833772092827937410105004622309593735390281340927801018163e-01), SC_(2.5800458632414210538017502190227016236017180502766467103255645229367645187342183812798749041978512305e-02), SC_(1.1401039663979737049074385547746680487128697395562114197606828254946912720635898593626117317759576966e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924375733444950185178431217211004604389540076170509414704850636065898106749063652421785258703472304e-01), SC_(3.8883330980405953047705423412470134121411076194004455790837508008165272072905331179589257409228000444e-02), SC_(-1.7342453794443148616164484770366098969667435927739107278859416677444374133813554944579521206868542254e-03) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9864012276024013873142574471346653018354561941744623302013133825811569831699069798129974215256721440e-01), SC_(5.2133532523822952984929004221095683730378587208835932332014956097942334010224283580342574373024421842e-02), SC_(-1.5047176922080978465856892810519610803509780700732578910771972962012126103413018004473280911060008469e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9671539622419280648258224626989626529333364223084129750469865061362236813334569394733052130444229138e-01), SC_(8.0984065899720916410921066429657842558821272800177544235791404627823888220781861632187325128601705397e-02), SC_(-4.4067862614071691287707392616875562353137988402727628893493408444830235522488268500205793954107200790e-02) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8348997688009748412363763034798030709093308589165960195984045467480064886097047515903312743609977994e-01), SC_(1.8096260767458374617009048624920144601271000285368739418544472293394340031988375348476692475838681831e-01), SC_(-1.4499289765339301528611751520433145208623482202062219802572268176947648290515709692837141757901138079e-01) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0434584152960834565104712858337538677300493004900650781801886901333929651432969119908718524081895783e-01), SC_(4.2680042046383284839263311047116836554676010140425536296750230272793080843715768766767590326610863284e-01), SC_(-3.9559330729844975213514437861165465352906052502599339323204725534031042562629408215710703717995727238e-01) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.7208632715913742065446382897479645835781701635033697128957150613398738193527406228793277758154987194e-01), SC_(7.4047280088180207370566165442929492187668936024583789957917062314584342626541695847818619443978447949e-01), SC_(-7.2128096164978425779329673762520881080509059056003671440184848967241340194332014543947406813364783737e-01) }}, 
-      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0592769396935641655140237315403248291213552070016242868995096253896688834486885227846936598137006828e-02), SC_(9.9816257007403848030066235587960171278353092298334754301587715927663388387526257819798043428161863264e-01), SC_(-9.9792590013026113903857313284465926827053505230343012401116052168143370427149757637768850114179566751e-01) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983053856365728428472476961341050236246696869140494127940020414498931568118063632052326861271878891e-01), SC_(1.8409078073250276002259313838456422287389087905475757243715465942582083514989223833245167072560823701e-02), SC_(1.8383166325689742604378185792213656770478063644030284954336543995226507332508925806941572059258357500e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983006189283391264792309580205006106632798732626227485635127451556278997024754259298467123881800805e-01), SC_(1.8434948748827795739410166920783358855496687577611874048010764546336412582360214966148559898197951637e-02), SC_(1.8357213369355569580735956754499295188717737021257491452551228016492881120609896492824357733043697370e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982910653825226339566129348864448098220087024851415298949871608548324976957390322215768978080029428e-01), SC_(1.8486690318177699261640184016361176457112943918437847786596436796383686558510261568959735399512940647e-02), SC_(1.8305307127900685405392978146625174246038655359233956869735278626564821316960030234974668738016831794e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982862785448173144108904377878098074302003338945786445801440120976115876676012569730701977042882881e-01), SC_(1.8512561211898195455143816788214455745708386377024275881639348810867176280594105346840558139501039997e-02), SC_(1.8279353842831575816116116528498092352826773897754793956609726220528385386259796663847475593973861786e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982331804601310937304224604654185620290460845920064798320231064951262902957432029336169030520290204e-01), SC_(1.8797145832836341225287832472661684158875279553881153956769245786300392912936212546736009453346321761e-02), SC_(1.7993860483985333725515775824405536064778781653180063028650871548018135373180291088102652608554214723e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981594653944039454010009229731608930400964188929969909977677645154373651345438026549817072335179724e-01), SC_(1.9185229877248459843569837259930310259878826810278026860808941649346801020740902253197289187808256320e-02), SC_(1.7604530062641840881628041891980733874136664069358269701460138132616901805128001829400854358398641324e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981170232225327544110660130995233598280265365583015893175121691587670128687032745640835753382641415e-01), SC_(1.9405151364470319649123805428415619283243870794953946250754253865090856486738176216394591965320764425e-02), SC_(1.7383898613002623581653052193849642940283776308819619767756716945332907003984392347421547105534322736e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977736993933463137450775950066677097831261044286294319808093404408111597466860669194575352844901825e-01), SC_(2.1100013203475143448202457788255842609856347415070414690711822947773335693197034482272557276476384387e-02), SC_(1.5683476528429961139280252279937380161325937343969857968417310468005013158054324257921076388264923694e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9974162950382125787042649121716455242079385979644264303301331049098404943102172787677845800078489058e-01), SC_(2.2730469353803247187044400389622540710351651118106419398715761506749753736604985189481082185668784543e-02), SC_(1.4047523083075509485166457267282788776773894420969903123025368768851314964111856384040998712620292153e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9967050824555224979519174591336184074905895322474733637420344352734594987648608765479679252268251160e-01), SC_(2.5668559446904131887113965640028544389235512384311006740880794729680950348209196622569329937202673871e-02), SC_(1.1099159646185983233863353370149099356674728661652955126710804842553474482480163232448684673777533611e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924286211185677611108918166132378108320746706113244358642099766124632458014771657003539524385593477e-01), SC_(3.8906330057007250408381713180240235056553607573186652777259014517078931326202856144018271219668322812e-02), SC_(-2.1907535383254148168626373572062408462032234517520250183580901827852192247578283392326814976928853759e-03) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9863071881629255801203262178940231052621568648304990364161257113029461063337971663665594165518346542e-01), SC_(5.2313358107225622095828241673842069268819770319164475575707733566482744534445899460954495722908235052e-02), SC_(-1.5660353750055635012860749617707584970451989121518805037913199111992763822624142768078030244944439741e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9667295173231449762046240689481533282856075442833213727103935242310220018219446839454752266366057443e-01), SC_(8.1504768481331788007161104365589953660977177061548297191492473611128736565635608295402338441554705691e-02), SC_(-4.5021972847494304851432067335556851123489688541495641849900299248552210611739489056221969789793853215e-02) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8317855533137385150987773350149280376005808019669564747834480519791966867484841054865267296332553926e-01), SC_(1.8264700472910210280281733425716064789964044949718820700761820876343853639918795555129404132220312320e-01), SC_(-1.4711501379188940153416390020988053919918411282272124311407675567718121801802181486593036675671796433e-01) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0234408779666568143685466536934976417446764802664881084744779655606056298461686632280529293981740734e-01), SC_(4.3101641177384799954373445338966397219531793102053027390116025127302935513477257519246891881296172892e-01), SC_(-4.0028003115649162400822755090455720518546364735265748553888709827027217276125411502227514514672335466e-01) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.6577129704992459342734293860891835237736910537218166311824163522101759103416013427866598338152844574e-01), SC_(7.4615586845139874458315399950521136261112588966445884392918857602525928888591300601772602151858630472e-01), SC_(-7.2747477955385934677057014889716898619479124915749284074100143732133192967159691857950020711985168600e-01) }}, 
-      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8902041397031797689366520751523138963942339857272683232920566444289937064700411330883957381739685540e-02), SC_(9.9880357946255027843196924398606955271653412672331055161164196432051463511787920239245804646439137188e-01), SC_(-9.9864953053695532038896311542967207805331017041203788909528633946567585302154649920566537244128869405e-01) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989507404745350379647237302203127134783702461832354635295289388870794196366180365533811117083370831e-01), SC_(1.4485886083960297990498634848628851214831928498229125799684138119892177024164526337692174797670448629e-02), SC_(1.4452938151587555502543851316259800950834864565909136193481326462132758670144568720874806634757500883e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989459666715279507987684380532929982993701081909894624591066713270944935856567143009749348099445727e-01), SC_(1.4518800082370255626973306061287516935226660710358163940551510750801808535910783611105593370505661295e-02), SC_(1.4419956100058242030056265968724423110113603999216980250569899026092785589821618623282207674597393739e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989363865115561135988784460911970825166659399616649889875606095682659445152548358244036710296611777e-01), SC_(1.4584628378956019271932640850302488092075657025449992574003456577763722870206330487062348517704925313e-02), SC_(1.4353991556363608660295655574220958032493270245083877878863508206219486378512761927171422287642750445e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989315801543784423540911296409033043647366690863286567966416097692260609670696707799487911099507909e-01), SC_(1.4617542677024970781278929682077019374762931548691061633292779212751274361312120446153994938779216594e-02), SC_(1.4321009064304748107960049324242452752862637337805356897947499238683208408943464004116997325883404296e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988779939962371298315213400108118914362745050842202510797834303094596623265224977825703816440820733e-01), SC_(1.4979606529473637494041316019910763339248727419203131472285365936327903106655239636962691662500335437e-02), SC_(1.3958191978745600009531936024099672561759428194445187897996198790962203137117565628215418276096126913e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988028056445506199279702455379114210214306416430724853363492276339931371065131425689810069299653174e-01), SC_(1.5473349293111327416118480331747650725031313869493677387974161116074976844490421533957299942847793970e-02), SC_(1.3463412921914614213121237639556767390092197780098116166228394541375386821149182979302702028730437646e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9987591148558485370505976138103491630628074356166210112510975962979278900265451341319052666838688715e-01), SC_(1.5753146697434225058795974095035523231332735094694770979764848378822801133402934836427986541628327150e-02), SC_(1.3183023594463948666991344364980530524396103602942372844203368342179388021720582096642014863870295998e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983961262556458105411816513386501069818868254597543899979739851713011745549242090003291863043360816e-01), SC_(1.7909467461679579613865846453127030740431683822307987641233759491974468137156343038472584788153719816e-02), SC_(1.1022027714560253639775210637358170803625731907710762268322205147523210932800679750596051078399995227e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980030256396930887191418644879858746499286116603833140948641674242316282708649788931471360377120948e-01), SC_(1.9983868319107415100192575817218448002872334427605112144785457794197957548974963015124500960330632884e-02), SC_(8.9429400350182931102462515246756092360839543295569327418622781093899967392101579075705047283542737083e-03) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9971859410574829149542055218946133495999998703062622308574286556112837670807622495531498983998552142e-01), SC_(2.3721985566686811501553785842504292265143700801159531093582400523199741127440730181223853049104697981e-02), SC_(5.1959084061760747247216972187443738573816595465178798376919099189683106332314686770218982589845777935e-03) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9917693553108610108245187459387110710867895185036028369250080655683477578951699279752986546417196886e-01), SC_(4.0564165253432854495962739719292670877985837287590190952513658424683411183252903298570906316652973652e-02), SC_(-1.1693907948011891736346399073379369646285263939726984396456303809247557032844131792753244452252911330e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9833862714223532498010744688715977461168806598690747288717525459318863541168129207120227886401126061e-01), SC_(5.7619315821665505755807469277023845728196594181676552014891883345476566794225348418090613651544831445e-02), SC_(-2.8809755979513188208763166052264396245596987730186982112445949120233730597575117085318376369502829889e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9550282813148011187442008796193919282450391517768171678499412663145272607895548134555661363567896104e-01), SC_(9.4731827715001728394842167045083404424880502660480023599099701680830517630055158928067584272630580487e-02), SC_(-6.6097672659470430511445565993386991293723042460980621503600493772708300136816834870939899267701630847e-02) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7488580947363208179564147601546168112866226007237931556521707915803372220062773907383454915316416844e-01), SC_(2.2270531759915641564428390959261643237507268828655875813370441187815589236168955504059138988493898375e-01), SC_(-1.9513426821812310447331250709147993510680832240493081023161860752378383411231604144945171703488569462e-01) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5047999201852727152029200141398691946094097189026959484621720440391252384040853131710884789523146140e-01), SC_(5.2600739840440057115641306993358779565840766907499100219100954734337117943149800710956696665520559890e-01), SC_(-5.0396976782224493807852110187351280318514711081254077576732604138847199181605549483495869758913976615e-01) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1327981487051663560323287861487799526557318426357663133754105221861872520039091818400141712658488619e-01), SC_(8.5822131856910206307975755122650869086923193783068105639211083604153599058747147318033641183682450386e-01), SC_(-8.4863499452477025561188325402717974396821766661061642322481772003670342956693044080319449123628917079e-01) }}, 
-      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-1.8874998553523563180450407596677553759443297406638077877671888636968292269342250146798578804443833955e-01), SC_(9.8202517430076523459567226815465938546160099991006357826594110965447969674969166451594194257839894548e-01), SC_(-9.7968838503511372732980355080304021286004233574178250953181773421728648476453800138580553004953114288e-01) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990230743461869448445678791127692739855483254325094973521364638399647301470778701786295076066841344e-01), SC_(1.3977681743596834750245838542565526868788148525105907036279461386658032363829895912063967821083621420e-02), SC_(1.3943532504578029336223566464310890649533113683351630105746575474244424229833795304874920488538103241e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990182993959446195710647247229655789894087272192991018223122155551540595968020853239245484285382831e-01), SC_(1.4011798009189115440946424983203357697063506917213864415963408126171160102402517954920500108105330871e-02), SC_(1.3909350098446540137998040892200032362998230531072660409764206932461470850614753920053416867944340582e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990087145233340743687363148083709437365125661771030890303935547815366122351784383668727269614239538e-01), SC_(1.4080030854519553869387256354091022075006611901455012492968743022297026887056631461218922416611180400e-02), SC_(1.3840984826000562463507298586847289168517030032198014972508385303739709934919897327599510874817235727e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990039046007347560794974433795859349285564034207694616490402223275328043372974797633640062669854428e-01), SC_(1.4114147434138712802378427844951370551607420853342810579186545315810682561759933627157193849677482057e-02), SC_(1.3806801959804658372619591398212092857153153412847966912073167823894243759539600291883375485071922556e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989502260196613653978264216146024156399873063751297730606299366512347908431919053242252316860296003e-01), SC_(1.4489436697595561124507049144255123371288526433896118736440705972120404661097924241761764708299954793e-02), SC_(1.3430780331105131752185610702820021510950585065908804323267469964167723504319244050213738571874089978e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988747544293069353066537829179260575882047757007492549019748069539230620040354484126779384912576694e-01), SC_(1.5001215029545749933847659975864641865931391330840461915721059755185086271628874400178167869847889009e-02), SC_(1.2917993826264694721926108892215877113225794890847741738148129932526099630756216503817814024316857591e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988308226099731657983151576240197041049174012751792764812244409087930727657331644783678448792904087e-01), SC_(1.5291233051905047096038520294638906781972874594444499867815398497101742249334516320782151364484948558e-02), SC_(1.2627399643574478880468698035197591815527455130858562493759790443716432493078723746069108350777491985e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9984640219639140402613273019667554862930150639016202863777830939274528021875552024478939209428846017e-01), SC_(1.7526323485885982097641938428519069579260358421271219311888913372990209058618455439095372023020540344e-02), SC_(1.0387751384930428488122047379910627057886096355738392117524671170521488626705245794637004721422908426e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980639884593669404425893776595290662877785980161533745963098103525238097471831481848178344690376077e-01), SC_(1.9676504433454567937248530268282368308302071162458460119591299806242144124305023388268650598619695861e-02), SC_(8.2329894545034209975015153877461219543875964135604078659255758514717666391596123103417229683686485863e-03) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972263242283481540743599408497747360870457548541412998469672217116875570127792798886879974903796487e-01), SC_(2.3551183018216021253938001600501009008155573150038780116288028548084796733896793416599159415959118251e-02), SC_(4.3495699021134300166444124225546063387545267250507797699122981168308214469028322968675084635890943764e-03) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9915879545421819350530688005623615186240544270827593274622412564050735515128475466608299752025526140e-01), SC_(4.1008553576976706311793253202245137451698422113077721150856829330199964424353347050839790650622532029e-02), SC_(-1.3154931678629558158982660699935247723551027344608329867102808264119755379967383078768146573341990972e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9827648539531403745215917352563214138968446312144447102479978693505240691548978979441840473622948646e-01), SC_(5.8686103182775385959094432164210470495146664187835729337215293512993909532328740626483958923893141231e-02), SC_(-3.0893124798500284820335880409303644182778189826173654652430374404846006649343381743921738919251947699e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9526992589997827420306117917427182178979741082729092965897483434868497193943333068777040666157481100e-01), SC_(9.7148209448510965618814190119451117927847310257093339481999337817751394945307795550093447421264799168e-02), SC_(-6.9532095588469802480589239010157975152091841708321990467488846359840797625840328044562828776517609113e-02) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7327357090730138720367359153239323902247504897821653720406237386695349159240208217001492967466592893e-01), SC_(2.2964876697546228888931649787788742930944361620108470728002449961617243383843764035729632038084809597e-01), SC_(-2.0311659859397708228829612914540972881961033272228812487026550233039579579564016302202736438925829861e-01) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4069051112564740388498305703743050846741943876819566564676351892344788777074732833738047977587592836e-01), SC_(5.4151589496828042658602571182616923878595213758699386834940240440502083614232854508648303249637786229e-01), SC_(-5.2063493838617445779646407770009371209785483807741597530330738738065076402146210854614754006055477215e-01) }}, 
-      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8671357579638665629126370168770921319757407213502466576345439294626879685237098285286502834996393092e-01), SC_(8.7356161496227327149253838986791328231133879539230423927448398220130445285498224963240552394450600870e-01), SC_(-8.6509962228485538958789361261824061503929655387763193064181839580439422746694246738587153880942281811e-01) }}, 
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936124862178929657881621645181864085183918423681860187396785862520605717123413406685399380582107113e-01), SC_(3.5736462515171262671173658796361885282655550407797367368767246967565775142270960241294075546367351927e-02), SC_(3.5723133911895480121899640922445600550831965573961005650871698226561870552026541364948342613336582806e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9936077436182305740265762942505880070947367818181132794898773596144577761932318153752214737153329561e-01), SC_(3.5749722613432715628553169307272741195011102329188833383668050964850356815583084732679478209132508739e-02), SC_(3.5709736745792682671599404581373263526701044801333523535341814550620045496488948203712498732057017070e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935982531025601614500364655259025282505814635665229090640399025716517540590131557526316221367105587e-01), SC_(3.5776242897411389640336798137070232128793830106896650516594399176561812055650730083125160534386857905e-02), SC_(3.5682942269816429157188838670831408020383121223997457406594651516016868258020580067207389880661065297e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935935051865263915735047486113654526010249743927673270177761276038424843029985650910155418309910845e-01), SC_(3.5789503083121607415749831967541532808130587365952231223694356024503294702063563047398592898634045898e-02), SC_(3.5669544959949864105435637819287301450816005044070102625046909813700756220300841914735887869992226382e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9935411611454537922604681816673279309149514529840821022380007801210707169443456723123140131191273797e-01), SC_(3.5935367048574188596130658870586603259325678077312780894068903977052012489188410600116295423084873594e-02), SC_(3.5522171389827658240024209410574445295562666383769236088207845918964017440183503252721885546279178521e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934694373075237465634151921066970602357861542329676509188178432941256915556744220631478917655855971e-01), SC_(3.6134278130390913627609094654640317241259878826206151457813687944589213129451776496300461550369058584e-02), SC_(3.5321198095556949417067313300717675686827259252339991668193302765590470280891859038544561861120273525e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9934286167753124814131392571342776632513909244848527380521892160554807524960808842808040249611793657e-01), SC_(3.6246997312365705419622654899909043653736234860893527625677781635672768579458759093245682453664911900e-02), SC_(3.5207308451560232414054205505237899944531489182512040097012760453521655141311995420890008689715696573e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9931097620864165027219465310031542946941250827291810334804095750671116621959312074419161413137564784e-01), SC_(3.7115668240402753402689250059917062222914595826608378093934126249222135687424925800143195563100714367e-02), SC_(3.4329572580251660446610503280495506358429580145905143796049996103343889948196804594921179632733199316e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9927958990572377979840922995352718001556928368962504869163503233477958808920244802834130239693182256e-01), SC_(3.7951300344632531849121062722660432211073826380488963469452361292471727250417761710007993570196150397e-02), SC_(3.3485145517244791669270158219919377826756232555597493366342767643308973856626129103762653029721538067e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9922126738572525883615985096934737542379246872162570557721278008482614426793068921887463636739257892e-01), SC_(3.9457050118640992430999735288370836965982117887075206057330612359482953959031548073429030863323308119e-02), SC_(3.1963362733204485362415093423863407199447848854193799452188513745779920844752052440282754193164327043e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9893032851875707688561830988272894258600328658118144172720086651889951652362299650709125447015552495e-01), SC_(4.6240661385928097466067420828933763850527867003804137146601696125664302459519863236590458981093024575e-02), SC_(2.5104568923475994083987155204747891917416311244009618734097942128126480441578326069647043926175848547e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858861863794450821691883948411704365274249753358965103850267796074469645752772267528127337525272991e-01), SC_(5.3110928505928287442257797909322905597834515794113431687558113958412726965037911230281021368296317952e-02), SC_(1.8153237543155462803067836701096459698569047964241988599087152572358359059054049298308131438716438194e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9768013419211395389844759575957044763860216650562470815234213356993397846622838414826864478393798484e-01), SC_(6.8076059216184755781840577950311038573406706672675088844600265894103208744445519993559300403103933746e-02), SC_(2.9943999715622324848586115105215220299985513048294403527193588267688062368550605670306861278056228327e-03) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9275223561439943369665678089317248964119678445427980155471655857570286843157774469401717822210675502e-01), SC_(1.2017902763216197969677315152451453633920175705926357660874751861325404020389385327834653677322322067e-01), SC_(-4.9965954272454113037709486732652160303751311444701747699562340013704865808780400007504197732543057380e-02) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6735637154027865337130077405912181415705275746255993415024144757583603881348060995488920488911672649e-01), SC_(2.5341990932132061632299610199618871011222636428088359622618311788654236921637295363303486915660247366e-01), SC_(-1.8669803992671241292637737591564312105410623529773567523326462874859967205170061052766876529350597205e-01) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-8.9037307644999185961891548066152364082934652825389480690284822126953747572423134779233931568896247709e-01), SC_(4.5523157264515051576165746439917285541212023356220966397336337241653186704837219828020641191437049015e-01), SC_(-3.9749158628350816926566949245343979471653384960565298443009459540951029451206974073879850780006389752e-01) }},
+      {{ SC_(-4.0245971679687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-6.0719134559454416707104305589573667628292047048469766163025850056085681130949692218928367444627674035e-01), SC_(7.9455564300751576105470945564292159344239444001338371721114375059096583894484473548719583963149859832e-01), SC_(-7.6412041425334888578087126653697299732010050441086783313382612821550919553001092840088361833581189685e-01) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884941771767374068845949560764111778511322805191229385025226734820765467112509736638548364923940404e-01), SC_(4.7956654648381339311038559193943126801582338467442869043122959184810391359715831466879439189897340727e-02), SC_(4.7946733400930347798831724061773506453356261521274285436701505289849800332902629782014328403231797354e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884894542085558748198261281226665105707563473967662902233717417789919585586365668107117785676748824e-01), SC_(4.7966490716380906776917513236059635732930235137306330473936925478681743604444507244368925503697776871e-02), SC_(4.7936726935099251332962549955311982568754220652884694250178964216891229721756133703724300833417873220e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884800053322777518286027010639325944449428672631354491199619955982388715763941232935413635713386273e-01), SC_(4.7986162909457619436784171981217094349436045665061053131020958274641500350267899222178077906620064086e-02), SC_(4.7916713904809832240694854347114515405949031305739202442950366657403369649264440385034724801113437354e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884752794241685177281814388034819622266182061836822776376735766050551822913199661813487761171553118e-01), SC_(4.7995999034531894188181061791780007699592547063320373697384757078514183641285191596718326417467373772e-02), SC_(4.7906707340354307698066856396015402719730742594732622218887608495079435724059545842872281711027901343e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9884232297543326038608770002890771616117881226724123750877069057326172687020106828624715574982686243e-01), SC_(4.8104197665487255566450445334046446860024366559464112650876503175575173522280411224172226191479757093e-02), SC_(4.7796632962098612434876534391677461366778071717138792900598918391188478278146891016197818628413892516e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883520618188656094442545723741889112072524137858741950795911346620393446252964875214651661121158311e-01), SC_(4.8251744958997729782856355993831530775258031132830738841168426330430358644767129149212735614987033393e-02), SC_(4.7646525130527562772454137301364959335446518913076001744796272588168522535454015225744735632981096234e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9883116354307066375357648023573603071848031304015961899178849367381945566316461842889014769257016251e-01), SC_(4.8335356988395413823116124116965570034960397598529377901503533920747148842234337683758463899757491677e-02), SC_(4.7561460746209608329387379461055246799942952449896525646960067576756892567585755712817712026688217943e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9879977386187957378421584308268955720754710834656872025770372117930851502380130941673515536407903258e-01), SC_(4.8979707363950480825462856407705054171535100231494828482031076682070644607992828836462101165987634001e-02), SC_(4.6905885124410934801365709020446864739215036952801770179504371287944255612531666050428145953083479929e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9876918533209429301847668105942393964506072473372678163817667069368803591028328738127139425992104707e-01), SC_(4.9599540633605490351595738331650863461228130910801032634454858207552088074852228196398880355656626972e-02), SC_(4.6275198977371426876988957737001427834950148778468835405976221025560682864073752302857007809789671278e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9871309469784108153217075732685412542923014074289296889075241954178785619479870059717722817000268388e-01), SC_(5.0716412324425238255863353821098353785851543326334904112739303539383628170392015657141530299160026178e-02), SC_(4.5138636089666923850886980782504691325294057987373770645625196731894179709070622317602006304584277816e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9844488576463040849667006713557075070979541720020951503058388950804407348075464568603069085585652741e-01), SC_(5.5747736191294206286918350505202186358057536911360398778472260156311743588118293052930563147292452169e-02), SC_(4.0016446286618777391516143355010334736500463418001764201909725908665568010714905993948947357429081489e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9814735532827967677710397737101870105197240105729104487104473579791998615872184246731575441258339540e-01), SC_(6.0842888254593837465209677375391817316105531458115344815449663418792266587914446692533472501724137846e-02), SC_(3.4825673806378223854416743345768709046750138031888498314419767132398576036290680446789151555269210869e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9740891614028336574902722674211307257403319902004487661106801730832217284591498304306253797972174694e-01), SC_(7.1940628325482287597241361278615016700663682648113274874640077382368171632252174028485602788862191003e-02), SC_(2.3507127935975096405119708066286384007170946294178298040035862006877248601460936169907912974591774094e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9386580812885720771543881036114185592162603527038551894003142010982451693350185733793880558188023956e-01), SC_(1.1059274583974118081965374214702695882529662147587735960220843134124080477924950985271860597045874499e-01), SC_(-1.6047980881733071002245323351532727544044505820640210662499575166561878588370181426155511493412935512e-02) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7770751720868602337225044625557663927650378964739536352177964002183487278943805327010254617683253116e-01), SC_(2.0997145233013683060039494252018390385539319437551858193917726127517298314252558445781644356523863767e-01), SC_(-1.1870428945825277717646317404865309708256751532834829791665120899418343477231294640785484115994121252e-01) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3116172491550869210604328356917347068633110919576522355150591092523393694515822582577605296962969600e-01), SC_(3.6460642075034076257068603620492820863555852987910447137177523968596440610237091398446994569071517422e-01), SC_(-2.8122445593847548343640584102934078992301745144766806787882805675415102615978086733715770859305478310e-01) }},
+      {{ SC_(-3.7301321029663085937500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.5349530006397163620403736245813406062237802034593398090637930574149568518562456356420968020156056829e-01), SC_(6.5745329323192635869573004529031763302972318915689690884945056744286795067246831990769625391398801898e-01), SC_(-5.9932554142293122580657035349385717086635844342736037395914211175705804938786086520214386851372221413e-01) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863666620754752627820252475020147472687827098575805975724215207769904389865204088223761777048558199e-01), SC_(5.2199702162706873043330613473741278225836124159780196495841493559190948357076183439053476369585311317e-02), SC_(5.2190591392629523177929295788459506220964230084837110364735337491819997165734145145855076701347266644e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863619467318447104479269990008973430925186913599511672668859665849477378338726011804002496826252299e-01), SC_(5.2208722342742764141977032860909491438709325492362966764532654425106637807782796568628439413723820867e-02), SC_(5.2181389997841928462636485105437457487687575170507326180956195011114444762797940979716563708354096789e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863525135673428292278206187332338223774805463476629467712924854163003149762718727426681845912611334e-01), SC_(5.2226762753133938992187236989277867636571272779278061656960295397476074447183378013375953327840947236e-02), SC_(5.2162987119918639317259106756297591840900457325418425123806368491344350494984883848227057737359519066e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9863477957464612303055336797550418391205349080980277455838217006184501971055033085086848174089915495e-01), SC_(5.2235782983487004663663302597853738961837198053046405542670268879310494743035931808742692970768657564e-02), SC_(5.2153785636785099435822763212862759356524767666295100278653425176323427826925044664754280750008856397e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862958452154333051984095972687357941173650344632978999289957989984284781838950353379172255030090879e-01), SC_(5.2335006623958168158633592799981917852130288606925387280730049982442379479994112361128441946322698379e-02), SC_(5.2052567379084589978834205609634238166228123978768422517467297676921313614527609066483167392588122430e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9862248425465472200248107018421169659818395827055541380300332410771331946804492585196923208552817922e-01), SC_(5.2470314855753265607893255818842033230823923988430897119022227732149066666240707378628470752949541884e-02), SC_(5.1914536742745244058684827181284681949167477713955264834723981267843219663446951841363842523592150349e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9861845252157865280035230263703139744675375966175213943776751738333868096297224688715516061943027073e-01), SC_(5.2546991192717799762778001593923088151912127366510294354491878910905948769751167360289005390327584435e-02), SC_(5.1836316443749336467376415173516808168312504041078874854373068361150252424255015799684310169447028191e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9858718427122621604195983952807858109533441759617105800650890122709038864313422768043510427469575260e-01), SC_(5.3137890523280064789754632093206590163069837822328818317259908492272736449635545004893889800334474933e-02), SC_(5.1233488798252124337682396881042257039225728945487033863986347622840573893513777317065035544623582484e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9855677501257923296628316765985048514689823752371521544780115356718787893062822423902501986556287191e-01), SC_(5.3706303880244993026607211067563171099629039513937608790106120834862509159155635712486425831389181367e-02), SC_(5.0653551082316017942589409834862004346682660963889653162365569077804797114704922714027348738859758279e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9850116204379081756299157780935655505345706895553623437834043512928871963536572063156428433791693723e-01), SC_(5.4730516142271046144413442479028517903170343000540707264974643081443291370646019331949427675922323388e-02), SC_(4.9608449654247580317585691624247831453173618547457596950590366663376871567089695205709241029101713269e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9823757214039824531437352134376925492437300904274522178189499509506778240592449490990904273535919314e-01), SC_(5.9344330540020492752256187117342294628624336773809603914109381975060740423114862008426787798700589291e-02), SC_(4.4898563358414356053425133073465109455567162049502787730010957500408613606610367901249653748606366484e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9794883758338094575136866058310360925103486654705362428533816924396119401138633455918611353122548785e-01), SC_(6.4016541346582900023214887316583635644581409062875758669555656973612871985434419027781393981691967475e-02), SC_(4.0125777745960857714394888192255612102735948519625408710961882687728629203346627996030853278500490464e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9724392033802088768550484334214667734930788649383927077036802253198851175098814721121492822499082517e-01), SC_(7.4192744583652178913525959026264728508371082697311408149287493461545862285328364043773162730137362302e-02), SC_(2.9719080625226448517051468126835953439532771392175881658259500902696088714105594517350309591656114776e-02) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9397184052742410875432651859522822535497528543286712018387510637818223510559541821951175955913850729e-01), SC_(1.0963567046598007667983559704780598064217994236663580136374343582430964610156800700877553203665518825e-01), SC_(-6.6488789140960911816423432807236934674901341709848279530307464005618747598980579188531404381991460581e-03) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7962317983211081206947603411166670743554868018875882149555459461628058479851855041934441319330146496e-01), SC_(2.0084428180962454353518866723655369175548200795927013418355348845222658659835457614413600166372430663e-01), SC_(-1.0111111717415075355920018724236546512009071655708840226929143089351913782922152867865183973038293364e-01) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3916293410179703755541264374478730464603647247940813059884356606380300948393969707885868258523465570e-01), SC_(3.4347195403599350510907038799273091042933463514934820777324751095190547036506342197740675863720933156e-01), SC_(-2.5138200607073188819020769319260139628528084778137251228657190779086490670429899610667728168538158677e-01) }},
+      {{ SC_(-3.6452302932739257812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-7.8471851238709124561975360509985550627160345492257189989580110458673277639735478623541903103007692892e-01), SC_(6.1985228588510547115659139571618058461779189047246863939894115094618468475716059008243553340361676720e-01), SC_(-5.5225294173930027507924031145111838794701528239117593661685925047169551943831075302842648371064143181e-01) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607785848776209022431466475603351513484345921980582458382746094957548325170297159761221697590874336e-01), SC_(8.8481070463878315770982821077592972275721763728855641658037338346967095662793100070959637844378071951e-02), SC_(8.8475723348907941188124249834898656747086007952861030422958287853070318979276281019982009342275731080e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607739512488946158100609218059226136302845594496117744453167161541911496112426543645200637091014607e-01), SC_(8.8486286628012794439582947630122696672514058391782521866569597060066777483740652804812710581568480337e-02), SC_(8.8470245266633813155919501344064562577613854144242087948491807083799834824166982255941628543340914197e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607646831458461780421424421235508595149486502110238817277631333490561786422535077468776784217984479e-01), SC_(8.8496718978413577804320998822013702944382195469852813267671949031826093287597635494767275830144827694e-02), SC_(8.8459289058347447635027205304610786525266720650473452686960762617801805206665618161546811857217685104e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607600486715213134055421349104677662361736297285455665347683803645529999124251069171113560090020293e-01), SC_(8.8501935164679441920467921301652453066355461176518662413583325171745341063865360175639812822848832173e-02), SC_(8.8453810932335623668294600284281676741374058113938163741884584622315580798430233679358602343200824199e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9607090508503015641025269502202860799831138087069818885621085928237721892633836878113017901022390419e-01), SC_(8.8559313700416882222664471097286336796723383552737168883333700537307778820548068581529592455640053612e-02), SC_(8.8393550584049033070930197240828397477820659423540408286354415586336592909086446750657088641809678169e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9606394533991211234123593779474273203433603834646428399963797763321817774672178241684342895130037477e-01), SC_(8.8637558596164954055129737943321701382349481136650294764343637065900061992949045670632332285107526722e-02), SC_(8.8311374539467780488708833460947257716199814016028627224256673124572259004514976054727755489774541005e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9605999866885666020345695882410004369791370833292554695082761523004367412724505643091081801371702171e-01), SC_(8.8681898106644448972966803247102650430075813535494425968069879667734679260027726835031269212702791741e-02), SC_(8.8264806658637853093126185720604859652550230134639126453883446483971706143978691974452566770081564598e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9602951775750644245870280185202965639916103579354483916076278827865035066622084941036656421778260245e-01), SC_(8.9023591006817728870751910334403881059535659752913013822454799492569923128232234759127121144519732088e-02), SC_(8.7905924742591306414935931625453981436820325101045271020741280796734727381184073881178334367274829612e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9600008609182115140397811192863329053033747112612221568900345683818955327214682761448043444182804153e-01), SC_(8.9352271963755093996338126117043097650045927308289155299361388212760402748747454565259239939405796470e-02), SC_(8.7560681681253233044037176291525459090849619187094522560846549866269719255621712515796407946649090735e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9594677980216884007336597461944106210989241374746936878666588891945076682357863358856526815116034856e-01), SC_(8.9944492892506839604401573883242631209340512231925544319148230673434448153752819815702072991228068849e-02), SC_(8.6938550512063316343310861803804161023773267473722361657836031417977883004389352327154909407700892049e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9570227776753021876712410343757739282532351911881775481389672797467393773755737688011649805634153883e-01), SC_(9.2611954134183441413108302741711246136563578770012013984259998469081568113850786321216173922336463484e-02), SC_(8.4135277266604520563112900670651269118343104210938406040705426840188643776259212302632752226597475498e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9544738625779158049942998407190880458472602545872954849623651583477964237451090495232683368437812756e-01), SC_(9.5312649698406213449381507432955496057072493872064795776489478862186495920756910480362516763566423809e-02), SC_(8.1295258395547339877322983384123315760101310007816042082876123832771260965504416780610324022704504223e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9486678383957730584496745185351334194302547493359581265341362798350472152599895433193334801793628903e-01), SC_(1.0119329233054809351527062808225210454103718976127529055551297769090351569666179704298142369584994480e-01), SC_(7.5104915883547422331087288672145774899891202704000511521632351356865293612201165008058306810557207313e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9257102153333481317945332039184783873856087338192327875147504008145322559697688447698399226532267870e-01), SC_(1.2166662324677297712910383780161039015888399481217626079062370085701421694748745148833195582527702743e-01), SC_(5.3485755490211028634309883738541751352491582456879385705457059695054367858343767192722902041229680772e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8466578533864954957117076226425724085951544049776283541072356064106115433317095251358886585838569454e-01), SC_(1.7445140063473415904269752473077388217552395659713906777413105584349078726283463006455472850509128862e-01), SC_(-2.7372288525741857493989975966267201056039920784107185046136938470696946972946355399539626335605319111e-03) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6607729779063181193065908003190880221350385736178375731612789261024189656062868718203474862519186701e-01), SC_(2.5825308264094526155494933981472145878002222237398869053340877531279069044936937859251468749076161487e-01), SC_(-9.3433614118696960430226908167368070684268587816825389459983881332522712757508967927427083296690506918e-02) }},
+      {{ SC_(-3.1161804199218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.0106659809129065011588392628429499265646678627262102966914886741086499259596506762324416228874407831e-01), SC_(4.3368074179537703439404716374090155584486830079560548568166055678803492820238999721942750414386184741e-01), SC_(-2.8915073855581522080331610134268847719275542933248057349866972078641341979365715185848267260237376165e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247789841822904171608837218475727030939814573958033439990406898388680006934322406388952663706219474e-01), SC_(1.2242394027042029255912664312690655553944895883946394597930038459582422775708118976823848705525812028e-01), SC_(1.2242010361907238369460242281902659554319689648723427810188901733774206094923564200687514771228586484e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247744508957122536235783416036743290541560767874149359479406219480533461577038808013533929735475714e-01), SC_(1.2242761530176569279165594051075508774375149801981125058315181353944089389338928328476647905496176067e-01), SC_(1.2241610533755248583788515221214287217464701536907722632854340414436156134172791974845589651366607930e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247653838922421414440234747322790434210644728664905436520930742110104839534523110627208671278955436e-01), SC_(1.2243496537730859639045343956660490282028096203254695713198614618612376092048657667186991447061578208e-01), SC_(1.2240810874668740690743477422147217708366230942187201259407592621834201499280292203082777666571855646e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247608501753490458962481386294513321998921211526485388929322110318522495289553723563227973462929556e-01), SC_(1.2243864042150593924477818660559726087467701346650294916855374502845868708890276689462077079870489880e-01), SC_(1.2240411043734237109148742714404144138923981451119251675701307463367492608764918663694187369056786895e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9247109698223946410039066394381667512105306935768661389898665369957237264272403494691976278378091757e-01), SC_(1.2247906619039119737662791525654039435182488048175854889541583090427398665942102517512563097422577815e-01), SC_(1.2236012842241950859003890877003878161235773159632442479782426154915069190618849314240611315074150406e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246429231872017296451674523926139398568273352597875960622965441890386035252443039907140954559636652e-01), SC_(1.2253419307402303322079550695782390298368736016270664314719306330391604523782455251485455513261217825e-01), SC_(1.2230015113909375022897085902166096858063479269288434453118218858574375098753650399277172934831484194e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9246043490998784050061081838858136273722750195488932135637008002514059335311808318939590822198688672e-01), SC_(1.2256543206906990272442191739927330863014683671368433797314622915705550609280329430412532416530617742e-01), SC_(1.2226616308571802871469956910766526852566342215273731467439295768250524993229520236319208830976552689e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9243067540212352265535085408477816079971289276760980057098950027585209363000541332918922467580425122e-01), SC_(1.2280616646115510430142962586106342851865628504079803347506381684095625723125922206301407692723624862e-01), SC_(1.2200423267669842494946092151191969169001609891017437854159956620391151624578364535552757599538065513e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9240199366962403925175913274459247157551949224038425304963406071522387941241453374356710380661206088e-01), SC_(1.2303772982526737242616622857855144412991267215617230142239322881840481983318631649761692949960211516e-01), SC_(1.2175226209823157659332543850040642815583249946659420605359525821071017960419636619364542996580864012e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9235017724701662162939396816352984151195970004534812197202026969871850149507840916314464735546823427e-01), SC_(1.2345495420522699520475461705006198089626708763034160422895587791557434312424595480972729282923726558e-01), SC_(1.2129822233381313596218553181963739926414470045579598147518088429103214170490520065209281882752627276e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9211459676089248534101250572824287957913707214383007186068381741085656255959771282697975593030285086e-01), SC_(1.2533406118837649008471781278950396461925166683437182986390902022983527734320911079401937146559400930e-01), SC_(1.1925256816087932320693171768934614586834540093424605385445674008560168223508215451164613010702773728e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9187242644537612321836764314799287540392168622145583791365823692255618696132180054936742343117304582e-01), SC_(1.2723635352116128671134002937884385979921402999486504339614238708019132736191461789841680388564333492e-01), SC_(1.1718044520226581260424673466783398339423784140193525239052268555660167270440492662964553737056716942e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.9133237658779574125360938166543390902220750392625021778114104651129239395669421134178884718945778414e-01), SC_(1.3137777258270413413506679357239787835205798071858359677642138620895662952578195959376372415726875808e-01), SC_(1.1266501962432499466685130428318910960929987889043586133013792049055833865495798153892323347125405299e-01) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8931561572543962899280958498348380776124038712304432875691366263655459780907417783798265909005319196e-01), SC_(1.4578961719475865702774951356056488501656777566018814271525582807832290577594819324065828315725748022e-01), SC_(9.6906022387358640129761586564817277813890333936219620743515565642421544347404486348145944516725310919e-02) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.8312606399671963932166337915190057388159596365868863113339592951594871233999222091262513507714762991e-01), SC_(1.8292933687716117713061729150854874621142580966604714541328695060264689340138988586920046014813673306e-01), SC_(5.5968051083927896786087254221152366873805268837230931562544541537809942261572428596842498852620623589e-02) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7027214158893503665494833604251495431427515623099753765703122897630889411390582404573491152089782759e-01), SC_(2.4201646897767432885411754043772051672092882220708041531568294727773473334038023020590376963105304964e-01), SC_(-1.0133170352039196666031220334828188740532091296761181348017168187180175832637348322346127504857518000e-02) }},
+      {{ SC_(-2.7896595001220703125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2992651495711945386647525805940495633104885496121648459338264885060449292778993959194990188051300731e-01), SC_(3.6774539668051086109254376984308870351463490632552354824475579709790495382904072300435425214043252109e-01), SC_(-1.5481136342823858856902744327814672240395710480184722225598001575916852312692414472699493396907974417e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645223016394131884878253421532437103709096128766136098373392431453881113675828054954886720441863147e-01), SC_(2.1573372987983443108459211126175914490391248833668571674517098896103621706465803881880832624796172443e-01), SC_(2.1573162243474826729125166489884543404183393338928960595474211505067769921296894829604153858309083121e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645181370734185743868949312277384697615899447156907870619274778505717126830047249768056578964610459e-01), SC_(2.1573561483362581847785156991916416847359601560952716024210118202898219695623351828715718477666239928e-01), SC_(2.1572929249422508264659893388196394832237710819846015485313133717724751498236986053594341555338963524e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645098078168276485011446700666432110089507509651597713166758654225284446338100452013061302701618709e-01), SC_(2.1573938474578487546522642760008824684438086172024071892912537876503003354358100143506846372144176045e-01), SC_(2.1572463260118610076895821277604915876062799171610056852729034636406890461589918796654542399257011680e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7645056431262311115317458990815468673803315544759358646108369635807868837520631320186987303608401547e-01), SC_(2.1574126970415251890571753121344219028203369968238226720435437542011668574854856122535935045302155884e-01), SC_(2.1572230264867032482039092255671959493749557224115895234395601831151482200410072861137104485302177240e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7644598287883872697330412777026467951058871331931276597358805720993874777808649477392178039734390117e-01), SC_(2.1576200434686962665856653895166300551423367535769141312144343921626462158970582374166043239146181572e-01), SC_(2.1569667290716352691209591463915498994162687518652427779090955720419672300260064104638951341570558039e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643973465918878125492598857824658872176054043239265021573327718791772617169379996963952542956686907e-01), SC_(2.1579027915708577422087204690766971975443333621490087909147569664151994178299277617196469891983646846e-01), SC_(2.1566172248016557029009760287330474316009920012468495456472742703602512202586576476991341308433332106e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7643619358653752851142100684437163733255341150423193840997761871054759186894129759824129313807006946e-01), SC_(2.1580630170185903974306534750337488164577515689703348579060968559919768147856406703422475261057272844e-01), SC_(2.1564191683897417198524321388426601677493258512281647479058770955150727109460805935071049935250269111e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7640889643001083491690838087344397411600757739911946984405623069291074264131053874358475141955148014e-01), SC_(2.1592977324196951658451451040599628743856546636264346711627562408395270525390987369322064975448109340e-01), SC_(2.1548928721144564689983825010568409192796094449564417722341697211096271525368750585480271022095794857e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7638262433316325735433155364415120248142124611297151730031533365029542310428476151593530345533874641e-01), SC_(2.1604853829703406030165760886476456183754360169760096449846858165645557998874995894501768576790176797e-01), SC_(2.1534246696557682568467960305221604331735391710331511821590490307714171815830899697859974844976215936e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7633525123461068199093093188837814662721999594655530490710448328086067650455380209768350747510535516e-01), SC_(2.1626251916744528842542160775920325223519059064375097758562428818050700321831103897912730846498548425e-01), SC_(2.1507791745364547349195965885351284310342822274728459188304747877942705100344909483292694351073851722e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7612130449225973594075978409092469630882999504482316342108080287331078714196302631948271500485773225e-01), SC_(2.1722614694444394405295432189375996797761302951757654275784692929765857467720657383478338071094779664e-01), SC_(2.1388622479672195250704717631140892991453869295981707269478716027022267365045034849963881863478436443e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7590373957492837914539323887059884577833493036102306375365671643461684803432545579426817980341957371e-01), SC_(2.1820149193731551784057058984587519493244378076509924350793771652758890967076464881760880115804567487e-01), SC_(2.1267947961695874598312278099359491534865995472691815191576571121172221631129167479187021404129898680e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7542667641334685435768422544474991863514079078167828238550542769055927649647864301960789292213606634e-01), SC_(2.2032430401844442787042709302448523328836677124701668516562091891507502000655516895852690333578302468e-01), SC_(2.1005107601252513849488138919458244500263298374217414203035418110747583517640443145878433922601436767e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.7372995279302494988404045637223193416233592921501766239407698466426442882406493028533968772950501178e-01), SC_(2.2770590469659192085571238934845768981817976379515426925287154772447576899401665302034299308104470243e-01), SC_(2.0089052894887977470786530391834302826727405833789014908439401465649786497519691235543439709694115592e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6909211967962660954709760781019362265877824352870728295724011040508274127894316631337645042442242772e-01), SC_(2.4669913573997022859643758029640004745878873916049495723526992094260719848911729004389609669022750595e-01), SC_(1.7717080584993774336069026579074568380072408386670087865810682192013412152051626068188455545018607386e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.6090015429740568114685701405287931671369180419012944086380763979907245902596432215152471155061937717e-01), SC_(2.7689509470415317251294197293136078539001333065404622571950623298732838378692538828833687888689033025e-01), SC_(1.3901681011200127988993134048253663714649620706201355995860416807440481245592809505620111524458732628e-01) }},
+      {{ SC_(-2.2150182723999023437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.3983122048731509275825347885080734783976133906387656574604586781527188760517593029102761209244940295e-01), SC_(3.4163910343712665155405121567123562890131170912944889895684534914330115567753692246197938141247980640e-01), SC_(5.5355626751963005003006487177267054116150235396231587445804400536294353783732766035566050692370392458e-02) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777927286370762761566941514618110111188237188948844535667826711205684149425627182565067567658380160e-01), SC_(2.8750454687303206136896746209643124283306921086720679839427837699843633809315334250591230177411702552e-01), SC_(2.8750302542369632439473833453021835518907446147992032501692068985715156489079263730378749022262644510e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777889176705786975961108268669931985288721930814760222003662722500983851791609273006801170779806305e-01), SC_(2.8750581643762695666257303210198293328409724570982434863917441542045254618672869384202267242854938545e-01), SC_(2.8750125208707667904364811347773469157575159805404224131580971941915998782438201556335353111279276510e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777812956747322997329102238854974645462021939565373671625788788839123081181127603619883216012749464e-01), SC_(2.8750835556942073288778576787727215236628500238369761403200602060690010364472210597704959292783203779e-01), SC_(2.8749770540626913796297329475353895785369329174256331970688191869679225176766380018511954147211689656e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777774846453833913592563809646810157295360276421438596882346309036536197396922520584104748389985478e-01), SC_(2.8750962513661960383240207735396127372297483443850893117273570219189197044397126229100287048187576324e-01), SC_(2.8749593206208124982852293118075398392605528370150182091341511236508019548953415282832665209188588930e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5777355619398004669791072570446306598968064979454060484478802948402660310848200537639411869544207696e-01), SC_(2.8752359043309289080766253363407517322092730862062109019564763532988694017246155016412541926283364437e-01), SC_(2.8747642510951447590956309654234689507702056044494966065372796163358121937297156225447873193944654346e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776783905285446578348484892720410082889814810971030036395834242488083919710145673915467924608569636e-01), SC_(2.8754263418843728754985659416178195408237546229427232425015625301063782688134015247735622624470781589e-01), SC_(2.8744982422772552756367866745072553777827573288840145655276533163938557579957358763522234980824788095e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5776459913029592749317762683084655670277946083281858887782662643194672484560438480439613249228776904e-01), SC_(2.8755342573647691719712959725600577891864623958860520336794267595169315388788573164912010752975145350e-01), SC_(2.8743475014276217379104110375164982840656333338538935801518840081008750669580406798932008994365197344e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5773962759028828510480314144114498619479288590494308188527690952423949649143614997115261199009806216e-01), SC_(2.8763658623898300370760072785452726699193645729289400751701212143590895191938025948033705737553252326e-01), SC_(2.8731858490408850068175363755007610798579164820540192632956783220151803409912928825777152399960027101e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5771560068045551187296340917946515386999654026696552804596704592541469997434760988941862854900189519e-01), SC_(2.8771657618787674202031042481338148720696580261079655976350080068294591495872362226996943854039980984e-01), SC_(2.8720684324325494486571179310225159267481743231738824315670324111562354235483059823211423937840866462e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5767229311194527193415061374830941703028424722021891220910602449601741226357514852058193016686324805e-01), SC_(2.8786069374909173323458355034911796165271052305602646822840614069841350973564576746593045978103234207e-01), SC_(2.8700550562417705148084828483198349550892975768468925534231392352204467017434614149475896343417419242e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5747697908587597778663774085198399002710430450092153276421334411767351298763564313243856020053641628e-01), SC_(2.8850967838286641338665353989085938134744101870755651275284148454543423982974261784912519450147172382e-01), SC_(2.8609864058411120335930092558614824462382920083855209483576221675582742556695361047066799302423961800e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5727881407574909367960307990436003766676801568877313783111426156940937885801333255183290134457148504e-01), SC_(2.8916651279449250721790541592544299655433371018772482467616461038188927078160725334720186857224514392e-01), SC_(2.8518045783497482094081047905193873306540314269383658541578793699080998994824693223796819321116938406e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5684585581901473790231397999294687548105043221062183033375581966684799216947011157013739205036024508e-01), SC_(2.9059595351962019369163179653273887368922884214535504622350346410693417656709071760989057004726402040e-01), SC_(2.8318104296518292430345743487234682990343598360057555360312941422930140667325950932118807005696271840e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5532260777581130782924762453744149312404495327764735071654857396938010635242575615538892743140636877e-01), SC_(2.9556507755894198016951098455574103588090325139279460571550555041805343230410159797690241311843727352e-01), SC_(2.7621759326257238004322599177322781018906534449474978683919907644662760706163067078457424348716670868e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.5127552042653195868010273099982829643735313316635566427418327674480212052240604929109384640480603636e-01), SC_(3.0834215449274978794369072309101044266500570616637243601513425315075893353200916168007867989163770440e-01), SC_(2.5822004511273380563042055581765881952858402790467664432191424852282180492343190909512073504968024626e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.4445574240503090047253451664732463152579873230079449149363938440606791920747377666842443805820437125e-01), SC_(3.2863863229718127062767500043787876457775217638131422950696666119975589228566950792987261412683829300e-01), SC_(2.2935582885125495369348341635743566943485222947175631925671705490045410938087135005018685653947329147e-01) }},
+      {{ SC_(-1.9183297157287597656250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-9.2816653959119849102876953999213384541458751396862381216223969111852085328403576824570078618428182294e-01), SC_(3.7216511763369248371620899865347425585324897579798863408269566698424328027507640476445448575888369587e-01), SC_(1.6630555159413075786313442987670388658837620999863039807239512807812215958708071036730239446053447556e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724132107153170291643348867332830927102023973164695769613983600937750184890972377671883334672823159e-01), SC_(8.9934422061167531941641580612058171822238037073425154256049779080373395366903795674081388010377179030e-01), SC_(8.9934411924699231703675297266491218038459116065194943573819557494565258108141223138583132783618779787e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724129338900855501494123574182878230888619647184227825730724270389260092648837682904340342096929074e-01), SC_(8.9934423407030688745047327741730084811922125108259638223274385853508877194724599822153570494613148751e-01), SC_(8.9934392997612165889498670882050364334551044719080201049074919896607809320161507299135701505917340148e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724123802388472268110468556873800094665982253957261177552037695814080944012997873639491896262658810e-01), SC_(8.9934426098760455956839095747985302369725096672866227713542906368925146155555138677199482097520990569e-01), SC_(8.9934355143386999311279370616875952583071924530642104416388589243020216386675481572346693599069392951e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724121034128403825207463235195310493340614708401227940010825951917717241039951482532516414701326178e-01), SC_(8.9934427444627066364483291605668833158846945826456179605603675984876154155346912762782304141060891447e-01), SC_(8.9934336216248898553210825301485441982917906768120566510492288930284915490696210379205770316709639704e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724090583097070651022159086216393141824200498185903709106381809715588649530612227112975280203907230e-01), SC_(8.9934442249235760011253748469632540043878711003273293034440326841135398288857087375765541990232861773e-01), SC_(8.9934128016607022500284603880632823480522804893882653931645037307070177757369618897437341723848375391e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724049058459447538580066559125222995731187980728262589202335293596000844765468188458692727250898832e-01), SC_(8.9934462437563007313823143694673204147460686539859410954777416501288525658076864527366529552510147149e-01), SC_(8.9933844104687201242230447363567258424787214009079717042413910061740369647809634056721726890681912851e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3724025527573329512829598040962970047688257899465300449619990017052956162263376137439281426224130475e-01), SC_(8.9934473877730089402713650264485305035479712540556883408888087221866738965639756923224463338937097880e-01), SC_(8.9933683219566938562635395680130982033332527340547323573323130488153506999096190094221817963896099727e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723844195069606689868157440210809057273071897855957211818917489466465047402260467953276821908035649e-01), SC_(8.9934562037101608703409351037439923294241760060486083254346618781617595426208523858356635512942781678e-01), SC_(8.9932443416530528505042348556534902867044692167507364697508014696662270937425686615862708761654544445e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723669773192264103815793215165320060034762966612962549205215851768748377224931804761691417690919041e-01), SC_(8.9934646836271243257867961535815288674814200211511690551041497214161584270579391695055766785318371510e-01), SC_(8.9931250865363024197229751917913480860232017134401948709500737193791982814113232479685289208099304620e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3723355511065395328634464065899480796544861110265452806215434615732144125062105408463009534416378462e-01), SC_(8.9934799620908631468371772257389070756684189765853429758947641493105629182465612588563391768809448726e-01), SC_(8.9929102209933550824703160216264171680267529795927953221453024438422747479247519714730358289588373319e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3721940226907729708581857444017378175404070824190579649354686412662264066463504427111773292472376041e-01), SC_(8.9935487671967997511717624913053797383009648548561937835092725967845603212934924298332342528008775141e-01), SC_(8.9919425813601346557868741002597352037953369521754051530989427244721832778735797181971734893798346702e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3720507638153645536564733326450226596932852963154362795300936338591422477288556199421048674939951415e-01), SC_(8.9936184107744691100287354138751051526970363919035478723295366653260837124939091833538393079791307899e-01), SC_(8.9909631280078300433945313295268858911715452784651940213019533197259811380758272517160352330848721885e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3717389303202092368613264783153594639263000299357059706066220101179242115288557176254680480722119886e-01), SC_(8.9937699951201060680348506412781450708178563169658716382359924796743410181930215203622556492874019194e-01), SC_(8.9888311999587851551393348849207584016067712926702029585667584945447714037418182579807074049567867718e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3706541989753172962057934952895426991612413289336456635103913869225303356104685576471683673608379800e-01), SC_(8.9942971861607634742954995379245185353277816592102706119686345465783687332639280566903912692148557817e-01), SC_(8.9814158133630226188316448041445751937875304884939657481991718138897840320248538151971666616040515430e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3678596131213107649060346543600531142149833036638073179748070276530692556738157234993372484575566721e-01), SC_(8.9956546398838452433997276465763509769888766750833148068470860377722270978251691971970684658055289398e-01), SC_(8.9623162691068753806358007677732180372137696455932887487131286797677734497701338110545678229321028304e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3634023279228020740997701994673535229871514139005837222657769859589574066787515803712280049865951970e-01), SC_(8.9978175200810708392298633999204241933832873555458874538142450105446753985050350002969856251481049876e-01), SC_(8.9318669478677173500975140463484200326229345168886610399536638708327814215183720125484216048157760948e-01) }},
+      {{ SC_(4.6881496906280517578125000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3537511822129500445383231165021473451054340260188328134335620309673022190964878818066068764999443420e-01), SC_(9.0024913575842626220464104601901415690588608809908414537759068320941781867863590268919994743030629815e-01), SC_(8.8659951037540444573845969843838105482698731111733775715854234112627616037435333386457191807783697555e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997988444216776382165137981817291839844667159345037504831412593031580859600297761432225285837794802e-01), SC_(8.9800762874613526355156456174340998678407542959823116916881606849001450362654501615869623131782373840e-01), SC_(8.9800752595495896057473083495747596189969753753938589403461646310451715633043530046322899700595038790e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997985622066471341467024580634653950356486541065289137716410249543184776683383195488024324520665360e-01), SC_(8.9800764257329302881239089794628645283109469629815474375393321875175008705358340919032225188346593591e-01), SC_(8.9800733419962608575016698710013020055841507148972489954534516367619021406188274408176673416878711342e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997979977757956490979368366856913367359757054194452959827619152989782100152175936201588555316330650e-01), SC_(8.9800767022764398938402791046767299844769652523722097970847076386137192232548383709906185013341478426e-01), SC_(8.9800695068844362974474696267347302877593402791247046451383820896441680851753651256272638043596879092e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997977155599746681528100660913616759933128199355742455540469955621746376554013833208514912719207051e-01), SC_(8.9800768405483718468712168998183459152548315245547671164382528623271528726183073931348108310109184856e-01), SC_(8.9800675893259404862509639437155589101035893270796802670657770115361482179609701321273955694587781523e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997946111685533924531406480953457703290130390552367289980684914940899553267342278039190697434289977e-01), SC_(8.9800783615474179259285937305216057873630461380522698933428201677634533197707562014783226739873162016e-01), SC_(8.9800464960688112858925389471898779457696839589387693430600422069168901815607323090842324210636437279e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997903778561434305142983351546404652941605833758680434546579707320988585659307162353614698346628781e-01), SC_(8.9800804356600556351817459546514081339680653693719906255117971580243289019674705362366076326168433069e-01), SC_(8.9800177322005041398616706170346890079607120298078955592521980347502918256392085780126864628750079389e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997879789527948697481713210540621795313935823971624589192120073144792952520870004144207046406933417e-01), SC_(8.9800816110023454891102779925028855443767877740689750243388544768269924916540593031523109656377037363e-01), SC_(8.9800014325031107426327571413992720114441819381600523950628916306682525399787551782867938866775227040e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997694926472434897871580497789166345107328224032883299067325578748621382579791044109251451207371966e-01), SC_(8.9800906683379660415108267422514766563578622690079288176237473796878839518526856960071997109787662402e-01), SC_(8.9798758247785241577785883195926997503338373049411786880753519457707813025727266555925157811208987487e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997517108593294627589274161319359109192749515241405026151010241703987392413053113075625710200938280e-01), SC_(8.9800993804517777927199011280126197228679044794328959866970341227595443818812247865149642992394265384e-01), SC_(8.9797550042703645307906350314300347123665259421581057138167970107017631564243147684656814541693378830e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3997196727768172377016395992601664907103301433054648921064411359760403528396185006247782161147681752e-01), SC_(8.9801150772682560457457368310566558009738946920059633586322286764010689468149248068108392372845244401e-01), SC_(8.9795373183259035240719382682827594695925739889048115924638951444149466679220708370891130262027578283e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3995753887953938209034696086917159810611815246357281928545971472132622613206937078833393564036511432e-01), SC_(8.9801857663583919481477313490999849844890268673592413980592171330741107530599555607601579027940398563e-01), SC_(8.9785569772930191051961571163771451139796457565029032849463043357087937942543225379379608228218538378e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3994293406608468373756621685601436424178573396755667720990942107332363627403099377668557607132770050e-01), SC_(8.9802573168329907532282126407826328414833400451350253882673242009466736580309708171107601912939334043e-01), SC_(8.9775646677759221489881212000210731367665224625187607596952153999832607768462130481231820257519446272e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3991114357436656849524574521212103801452736033207916148932479002756353915276673694376547337859165262e-01), SC_(8.9804130515199190551237440797303401386824613402464414333734609772870418127545709966328317552124331068e-01), SC_(8.9754047574004721136539910209883706191814664563620907559391132241254296844302300194333997954189360194e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3980055845474745926725400197224867778810229828534072294087109307875266466640608772757173348412017716e-01), SC_(8.9809546752162838377374162558896155116520311950275442905380849675180838845935682196593621191922712021e-01), SC_(8.9678920524581828082982554491795169140129389153593220162788476374764415975383564621813823512920982762e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3951565874285551639550213250179770496764561185587140604434655997394265609312983242296014960979903131e-01), SC_(8.9823492791130860882382749141889603892555954328585361599597147458322988252709297268308911238073759327e-01), SC_(8.9485419296692036745106915436796445858698696695731296439399514139096973250908863582944278775906186501e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3906125168689787181772917261713300203470129981346745447177547404826152211996486932881620596488163498e-01), SC_(8.9845713156896613322410661790347342820551124657737052249530025584478450473152962207819061013392778832e-01), SC_(8.9176933667626492999547752053538209540477367988156938034902178562730318516336147150042637964058744147e-01) }},
+      {{ SC_(4.7220587730407714843750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.3807734556535857868445163897353883762728490462168948148772231357754341259441430412403049896237640219e-01), SC_(8.9893728329756654077151425577056559267864658009094560341165329041228135449109869042792919921745470437e-01), SC_(8.8509588537402368199306765063479713585524802994930839058058809593111472535541470864876826361920091443e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767446612916377714952797905110826804547646438058443415697033981073140853711371806091232113036912887e-01), SC_(4.9713279999158235108780438457168686063158513623014646604878894519072343935772307987633380341054824718e-01), SC_(4.9713207786767002013289882706063325113682601020267203697054041647525097317328981186446329053357696369e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767420836920006357649463997083666775720027170203751479247606136424707599288236024730698479780017529e-01), SC_(4.9713324987460051237107658082781035128829742707926393262247233280991835391609316375221149300719339226e-01), SC_(4.9713108350193128490375876384625923085275506655389116201480405539133164099863917878364878876173881306e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767369284787897832215634762770624052730250722139275008664265025615918474766237185999757476555412197e-01), SC_(4.9713414964144694965392562662630112173080143530561171488974107610423629176911046024169016828302432117e-01), SC_(4.9712909476753499503766225058669306626104284090309633777467584269890737884114458420038803164304201141e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767343508652160572029129514570220243305871651068290252336231443590260376195607588505887204629260783e-01), SC_(4.9713459952527522434876671690838675550780040489815994592534851454478971295371415974922968041157723089e-01), SC_(4.9712810039887744154528606088840065019866850671641153080578287266417620143227976474633371710988351170e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6767059968092984644757307971832439249540475779100775390980238926187097151696119155414794514553038355e-01), SC_(4.9713954826520851141147945580548056171700182172675832902339309539894549182856248974595100500950549486e-01), SC_(4.9711716227943055278823676080360063883965051003611863179274070704726184281424188369042561397507168208e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766673312817014227756710300947265434353312732403596838223668032877780217332375822904809382058977082e-01), SC_(4.9714629659959126939549708460488804986466137638053917741430553474175040653167384160497024691128747063e-01), SC_(4.9710224647228138973278649070483727362539512295730640241489495099288352162486665463498259446038828856e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6766454203520789052930179113357508707113323558064702413931397400998086102868813784253834080005722509e-01), SC_(4.9715012068270984135625082881646830260009664714982140916216990277750263229158220765606264722879988283e-01), SC_(4.9709379408439268268000609546478457233002510328748759009915123393597398402157737054252675017068653706e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6764765660471029512680822201519444656749848556684738889256991994805344852553576925657692091875839744e-01), SC_(4.9717958927167829119070052157483814141005455281973825658241489465374697825013562384150589864944419787e-01), SC_(4.9702865861987918436899144732608718491001032726136005669073497664096579272361657229427285261111353492e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6763141377570984536833802140427241029931737970677531728245865622628731823634890208842320401507824959e-01), SC_(4.9720793419812094946290326014520176291843979500955333956595055883944025712152106376342676841571519513e-01), SC_(4.9696600530381638818316538710383663744973925139293709923084440431828628791452180623032631446674785685e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6760214624726541677948210807500610664752982111652506995631959174829367356653879511081266138608454869e-01), SC_(4.9725900276127597877091074395703188101204051458122059415212919592482167714541220054380308539843169406e-01), SC_(4.9685312014091216346708053554253757779915441885272373057246417395950373792394180777832435607898376195e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6747030374920571122366995125570881709187327119566313324150443773927837806777269894626982976627569450e-01), SC_(4.9748896682565813440365278431858183927401074428514276576569356291220908405740065432412617643687606827e-01), SC_(4.9634473305772316531092127022226374591398583832087748961383323782125713872774547485175937222777976959e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6733678965218407764936941755812533347891714802033268230866637640260628380134483216687687509304305129e-01), SC_(4.9772170267715169332264723720202930995090619303138913508571469042565575308929079279121116334712924907e-01), SC_(4.9583011822829073499107180566916038627978675857349744114482259899769570859296558668331644217958024136e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6704596064310165821419188007686181549183238792340282786058033212362423460340994797719203259261416858e-01), SC_(4.9822816272515247122135017140282667099718057944786150696627293093238926483375640329984732536571445961e-01), SC_(4.9470990893236306502659397825737149709623941341504525624348756862937127693805596210863158268659478254e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6603208665598449910602865914333497639336195890776736767062646179224687145485240215846913020224190522e-01), SC_(4.9998842474829490324442071983217054776455705253496534284270184349810099933077361185445758813274634749e-01), SC_(4.9081277509252317366644439843299112310308742704636343526472480546614601767125727668810334045525027511e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6340430364625197553883556345036354854710869118341972266145957440098699391145167615108855654028180533e-01), SC_(5.0451264448488376571022408278619670340237884390156837794303747492040242844463615826984142431488464124e-01), SC_(4.8076984375485726681673091073200861104233695492389403674678077269359639633511276339018201911772246326e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5916644280228734528596651590648409390750893496789615820273596257504639631949931188484366306080524583e-01), SC_(5.1169622195445600879609593097034275417407973777141632051068954805891998553293538936694716551171014677e-01), SC_(4.6474473836773829841521548720961063244821718787973381170636401749699894353965484891859071368274424347e-01) }},
+      {{ SC_(1.3235926628112792968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4979688725361352652226180862274268750093933793149698089023332092307867129497613387297468935774837782e-01), SC_(5.2711028297128605747142637922718611697822380863488303484340986209446315471775132123510355739999797984e-01), SC_(4.3002877292707948429437834035346964911191686292569142564194199994940425293021728449749181673364983504e-01) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631361252179240749397759697088929083277704274889891217082505633919771066179060219064432176178061527e-01), SC_(8.5785695216485244025040811470743620684530196958252217496163426754362154102799097177803727861919148124e-02), SC_(8.5780177474168222068272095318704121695741268178503282087170485703534804285487947314019399726053513086e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631314845567116498134235892475533083285010925507928739030843041110758866231956664275934687725438284e-01), SC_(8.5791084702011724369668732009102319046869657352933113732791599214669795139150758242077207908628762207e-02), SC_(8.5774531457836957272486241402103887451990608945609574435266718206565532020936261439769457148183572388e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631222023331405094865663036966386639661245541053901911341432745665748268799306371293039680245270796e-01), SC_(8.5801863696334241279730669768038923808216322966912814404481978206278210670718623998452919964216962131e-02), SC_(8.5763239379550825558795692562466636961612680859139672772605929868935146994428255356023460161217956693e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9631175607707788546733585166965025012657443315167882917992616908149393144400437248320431187533440796e-01), SC_(8.5807253205129793133712376873986853434676844277349075303580910181679258099940746468474306479784072784e-02), SC_(8.5757593317596414837537785041061125694340954002591290470100667895064117120825497890150890604711579315e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9630664837590002533536398547952878399213650116588225364029701118184953924395489092866441978226843082e-01), SC_(8.5866538313715124454527648333119891914573569360465598788090735888373543457871939238608933731330329248e-02), SC_(8.5695485632468981303829250431877408616382686700636992770401659754449701320569637357254742925376368722e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629967747095855540180286949083268906222167915186819154084839053286686465433217086078535044297762495e-01), SC_(8.5947383155416416225483959637808740930131468572443636662212104173830690316352151853757728891977577500e-02), SC_(8.5610790369701066872622659720103233964408660273974494057225721468249053585694624402247891446382086987e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9629572429103659922210670090122412400703664068000696594902600706939845440122402430800008176283823535e-01), SC_(8.5993196006421259481291988383776762852461497827659617779457575154105379730510362894423162469704860949e-02), SC_(8.5562794869183990207604354215154203005903376544173172727916591223452792272449174174319857253295539913e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626518873403922121079682589686257556025307049454744412449612794206592466708227572939700929418828946e-01), SC_(8.6346243211440357506829927607555011935066031810384491974390254410115958338007450783579840806252246456e-02), SC_(8.5192910363525612937170070458343629405377297520579289557097202714944507103937836040887620540120151384e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9623569700861944580884996512507794315079143898809387582459610300253780370119765577296967585350068316e-01), SC_(8.6685846628790514418475229402976350152389157404548481291608750784001694115606642637682333091408152772e-02), SC_(8.4837082123546292846568481423409194265640485974831926782015378678512497578958072054418925255207730765e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9618226394834684921759602674457573257497084119930854709877202687576847310000511000154792448207482866e-01), SC_(8.7297749081784516396524541385396101437027264167399473010512339058987605995877271122827094008481014755e-02), SC_(8.4195874574730879295693906155460615845412269929262143784454516499148004975681791182565753323728473833e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9593689497395453542938297305191102838163220328959373499999171565445732018195385537264035050593732936e-01), SC_(9.0053879592376547572133565548257088797161829971987748663503390543968603762674489786675577136898201037e-02), SC_(8.1306616726550021959242513096207640297309994343399011394832325483634025659455182083806615089840864169e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9568063192665056574250539129785446736666324025421587460091708963101071036314477947814422606676508794e-01), SC_(9.2844381661712832537735122641846886081866680676784894582807767268203081377160413139295304245671137640e-02), SC_(7.8379441157057450438199232314739205420168926487513040858304156278758117609580614849529631336197351005e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9509532192185896689524430392339939918438280193200188613861459507332673425077186770202041228138691281e-01), SC_(9.8920676752799608975406647590814829265774026653186255982112989751708454179933634809678553526257929718e-02), SC_(7.1998978678773365478104206619759681764697467456883479150672254633972498739366528942592992471175608306e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9276470443503731623093915175515601460049310552213641705688266103221881759531254418168504038532653035e-01), SC_(1.2007598272765873498053046788607104237256594769472099927673978687191499701443654894367646453380018146e-01), SC_(4.9714579750826903814950577599658646020196841291910101632979533674785291524964835922838956724589832588e-02) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8463603280996395890944916732125856554052034256737836826754525150785484679780590421674252757823722482e-01), SC_(1.7461925120746445984267431182631550820245202313575003004191428396389091526930361748301736928133335998e-01), SC_(-8.2415281664681537780948610770735361376543148655872887421478044112290109494913570870076188652536283829e-03) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6529037287145381351645187803441522212864225076615147246830447394163541333088251678852362352665859873e-01), SC_(2.6117904977560827242841200427291689855863903309451766739735067816458150652846376677630003657382106293e-01), SC_(-1.0170582290884158750840884171696920012574588032646248143292301903044451730977668423092774633180868275e-01) }},
+      {{ SC_(3.1472368240356445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.9704144100125342306346336809941667657851901415872655754321675752520430241281389664209014817739517684e-01), SC_(4.4194643694275302318441090207824330618632419373003149266901228714563337890801498384524675654959998680e-01), SC_(-3.0294734878419160996012304018016819212689793702501478484943446547705478786713688020487495966465472391e-01) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754138755720030970793297509759293264065659004193072400248714546179663865449020235389728059534629979e-01), SC_(7.0079812431651749703912819252108896418684900420626039736933612510492475460209601293600194237007046520e-02), SC_(7.0073041318178579953232428106102001136362057189015462805326475667631048565542730456834559013359191313e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9754091969145524634616436829274316391925942853476725247311869937478885661087098373159614424914069462e-01), SC_(7.0086471883849558965889488661605128355358940511369982485462302225021902706666892327386795292524453925e-02), SC_(7.0066158520427500416241463578692430630922333495064668600092486210853659632499331478377357513623160664e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753998382367907186214480827752285017742181463230973581481901445175553908898008004896819119361465955e-01), SC_(7.0099790820330524263847272238050670407638577586649447099754122750109227077978927547593345701123000014e-02), SC_(7.0052392865003579622050048587814243740044685255579585598413694582601697452925032079305475170713167692e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753951582164746790481212595097492697898686225773889624342077388786798497623242406457867987979434531e-01), SC_(7.0106450304612777872918864581259170013558719059726598315907651809895702818479533874061044143116092974e-02), SC_(7.0045510007331600935517770964753346623560331239754165895885365317402131623838080598061797907110777369e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9753436480090919855414595913795971684610385694106010408721923611774781701352939690103029566792328785e-01), SC_(7.0179705337416509814163060050445772409975539262134064652712618971066658446369957721703439505284296906e-02), SC_(6.9969797254831874806336002584429036274699043916805737706233525886166441560622212294554805881405162350e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752733182240689677445539371047855330443541829241462277686845030260552002720326747902756106821136710e-01), SC_(7.0279600648194671232196601793828604939068595388023957782438068507002056840781438300211573080687688143e-02), SC_(6.9866548698679408811207520025056205739539808526988316844551676278774116745861172784412328972063099322e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9752334193008058223430164249743676648866724239539492545729628534341226620166529071967205708686481804e-01), SC_(7.0336209057949224647722764399832850489421933865699870399952647127107410384019667809046273004617534484e-02), SC_(6.9808039189772751882470409344707857339334908179714238730082631177421549882429306821916176783639050363e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9749248615928053290290017579770057799100753116137606613207701119427838010341539286299025213152263618e-01), SC_(7.0772452661876389863615086041565849894757904910417126512418004145808020985930808256214663450839136804e-02), SC_(6.9357123449548807282135057899562634582731503415629328403315055686703209825621066339550686226710367564e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9746262410425366490719511854510342171032263532012044536546764927126123894762678270017271062403073122e-01), SC_(7.1192088851615778876907077604728627065409096652905754510866292233062576283247314375705932812757874606e-02), SC_(6.8923337562256261851015855367037554874145540707897037491989298674792692596875111711705827008418212297e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9740836952488351249037622928864423086821521363557893651743450564663698646301202455796191691481898951e-01), SC_(7.1948206382879500580362074968097420896651899695610972306325542967047499169973852165879360774358745426e-02), SC_(6.8141635139441864390120679185721056682501338663275702980569712474612050247564795171298425078039328963e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9715683972024073567452561223136419989937236818549155339167035517462654673124722914017279570929725597e-01), SC_(7.5354077521671830713438365655876247476766599109829734914359214172165810610970358569519940419694105756e-02), SC_(6.4619093827654020339580186420815422710269504694013412593505833450691931433057341189348511070568189665e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9689023301796201072009792900641326180501874853889204633812595957377321668001773114083216688911251754e-01), SC_(7.8802685952912828971631246398090334529072790898436636741333000205724412471408934595086157859837043617e-02), SC_(6.1049975549324923765299845260851770208148119141475710476387235862928865367696219318456794762157203009e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9626808562401826239804235275950556562257787707439916579999707482484045015375959995505816447379900732e-01), SC_(8.6312812299529529591927465130857164423717877424741733456716511026704509096179606816458865004314853148e-02), SC_(5.3269144917604072651719686027432963824629149042071030866408593064451973918400296859905231668379308372e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9365558348230127126050785600859794551880981688747355813638538553245621884228920993765528041793122307e-01), SC_(1.1246591223320695145831318406688014032355387301421746775569500674606709419595599883217349285096839882e-01), SC_(2.6085021345764810798929204889375410060186876585649046810811508390639878357087752626390084797332989150e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8368891994667904669703666463518777253972260990670357238316599248048829381551067802257785624498212222e-01), SC_(1.7987803860987605824656854953496663485972432943542644057972855851859817482205128619747614346964862820e-01), SC_(-4.4616696493531111424629776630043654561599442220130927783685464389918662239562170360310192920301675915e-02) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.5809228247207594007317739175817575210759152374123715811124305974400968639080393930795032473728664990e-01), SC_(2.8645973236643199512394354825535276748857708805146818198157772490226931077047247139830998978537671770e-01), SC_(-1.5826752227031233943968410486202816278099730556203208343474127753609160528752207566548873588559536386e-01) }},
+      {{ SC_(3.3500852584838867187500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6345170424252812271655832422484810457786465412599053008332172072309755367943666769073735565136755637e-01), SC_(5.0443151610567885123472866231323159865579660028326853089582047424777950358458652408341215415047020828e-01), SC_(-3.9814633440772074108749698171245805082867729873126606966202913260940131608999969287743633791000772725e-01) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940240167922922875149508894551281517911268765632268757938585370115682739925473162384589482815263337e-01), SC_(3.4566450754865684523296501016390564539810259178825128034687587836943480054597652973550742145450125489e-02), SC_(3.4552669690384367507974231479516644232162756634374280912692858465466527158231616284649324168189781129e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940192724849677478107791751105149721490213581969246312691986691727498455551288861829128331772672265e-01), SC_(3.4580165008142453906661601707168096167064076665522572911652881171868749740515635968971956786838915086e-02), SC_(3.4538821754275253313722801573299761795905716267828670126324560466526782471624721866897749744863112195e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940097781860046880134284507617303099217861687746847063867059053136849272442433230763181306819610604e-01), SC_(3.4607593606393001338473378425451455615050071121320928936401016499238149784760784371922502670555396623e-02), SC_(3.4511125732087937975232192659942605287207573734820566445719212494943556344064625667600274262629345661e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940050281943382847479829741372771917809341591958742605963173228975862775380892705885968735946188022e-01), SC_(3.4621307951359033852384080857253525972848462450194506486308902488774530428761562197036199246934094987e-02), SC_(3.4497277646017364504367265714312312473033717789613349256451161354614788629991321450057405238020681651e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9939526532255805842737565270734765229896152187157328914190847851987516539166682166737996544976991252e-01), SC_(3.4772167761785895538425904233475323117725166451648246408449320291442366170934598168354796273611659712e-02), SC_(3.4344945401431510671589644766388845581186156115278992793119688427729092394240300515120483330478862961e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938808632924734570010588615052616422536370561823850847486189953391007620842836799540573625727785990e-01), SC_(3.4977891634071579814962455937897449807436746805004676946682935830452861727192970515535636109483916365e-02), SC_(3.4137209876526441403412715232326919842226428268463001669530317048006706847855381762893685480176398291e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9938399930532291129268413394470108570979077886286494627904833974305479248864606986641733528182355176e-01), SC_(3.5094471537527599003161234409864748756284467323949407335348359895531200230553884657102683084272621591e-02), SC_(3.4019488096456039008126812868634191402765539232339937126249987107051866469768646697054186021913773122e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9935204579259626788341831769967463881434638157518851334883788877478755471479051193772516916866864672e-01), SC_(3.5992896106767680253736512661462121511545370551266479069292002204521400947808965379208160899294758662e-02), SC_(3.3112217278275453052204976139373321809052697684616053603247589430596246675348734159361052021726714075e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9932054435110724669545599064608248317007140981384821808077984801027460114187338963526325622591046527e-01), SC_(3.6857151786413099566317162542349248471834946832043810940070329117947433980785482693925567329291208047e-02), SC_(3.2239374345214889748813408762054486969258891769796398675245207947570222923366934973578484506149806118e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9926189134913071161908314305943709708008487764261260258016493945095438926330839726904393860000859468e-01), SC_(3.8414482911502123729668386535364818948703370437286910781858293496004684523320056627279123082678663503e-02), SC_(3.0666377869925958528711065153606648202096613946222297306300680270744527130134888135333275896842241630e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9896750067271192868133622307679297284482297500283850931024292531820021442852142209972141584577098366e-01), SC_(4.5430524977324357543732868991718392030502558896685381493264658910825545064823683587364613755294513837e-02), SC_(2.3576704282162010250796089740892944162104322336732735153392518983586076226095064697917176176827341787e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9861901771347763062328274933455013265015852117825148536198524853321270492610265858769517258718253081e-01), SC_(5.2536249018835082816547079221706518464300513163829556465851255013928570978363192138588186621696665056e-02), SC_(1.6391311384500326643977158112490023622650630405105410669117731940277863948937039839145394826236940005e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9768434700350202191667594825503498569364261067799028744651171321451588399347166957712868595376372714e-01), SC_(6.8014290735078360454916725165740186658932247487753179915147768671437241869291510873064908421613879048e-02), SC_(7.2199345030662441893972965467175517600719688702303178767000855927249989799095219473435461216250032821e-04) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9254256234705885647820301720174031631444433097628573842824628754746755097714330764176228305049530930e-01), SC_(1.2189857230310280681691250222627993846808913781895789457303404559723170790945632086677943785888022529e-01), SC_(-5.4017641162710473094191382215220401878701628663837458454950131141947620273286301354606819819845906174e-02) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6572443203057672746117771875295439449060021249211656062721139455292245440058180180430426932595577212e-01), SC_(2.5956949238926363181349828988690404449753396988941275228924714417100569015715117370219838959115949945e-01), SC_(-1.9521737938370716462541453805869696518306691059379847672903239115043349540766593658625600633870092906e-01) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8415328335816623505850939614956010253266971387768669820518754120818706403664687861394543027153812361e-01), SC_(4.6719693013436443779735623106026267727071270965379369808904596632502872839715938539484640235582654870e-01), SC_(-4.1197358501414171376872550051959324590676236344649543022096754939138374999108409009648812886122856009e-01) }},
+      {{ SC_(4.0579185485839843750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.8652248589438042292435331310795066462921643261262979447911413012403026158549337174936896280606617391e-01), SC_(8.0993294385416643442579296156982334344366078376403833242246352189534006937260144062419539408189842176e-01), SC_(-7.8213002571242465073070435946670106443810736740126393797880140227174861409540467606198617046514637846e-01) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948645063013721603638231426802204489402648758652106002599883288643567152993993718517572974157180951e-01), SC_(3.2044266363427349727311434985602482618393848311332308614222688457979029309107756370594326319736137185e-02), SC_(3.2029397613644065507321089663807870041419997179649533501126167127541561792440034300791916976996149296e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948597584019908953091105882626054615656073876518603145107279733395175513036448475970244919639703104e-01), SC_(3.2059072019710144851465688134509761455584341813764308562670016826806856544673895791212688802945695817e-02), SC_(3.2014465703574949797350260951422313698651476725280242645643290832674198346401566173399458667188848616e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948502559840813691922731657080905245807656560097810754705259396552881260677366402836314164911463267e-01), SC_(3.2088683434342258225740043948015068331862121045356231856193185002565303726957214833747113873978991444e-02), SC_(3.1984601718395732205917041064439533297767319061394924219940725692677278739371414091350919616121969306e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9948455014655197047709552679272364240408901753498122388076321124727569227517400693858370331928088424e-01), SC_(3.2103489192681836132671034088325450014443362497365279098226655550079165087502233472987662828199165104e-02), SC_(3.1969669643295239110053213540604665077035079772581584781188399209063534853219607972612624994175000717e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947930561334952168196305768413386914883778905734125865592722211298146524124050002992062485030147969e-01), SC_(3.2266354777952022609236837094741598416709467006265529394970289391676408366848011072135474917802591510e-02), SC_(3.1805413188190771715439938711042799947146109028888801884729585200263998511425197806027806141052832743e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9947211094782679222293121449951543533853301627600643919519779160650953044748415088472045985026496037e-01), SC_(3.2488450832488323287480025255159150468908407606892391816370213831198231520853801798906670571436270925e-02), SC_(3.1581416399439283940445730198388117383197301822461816071570938810469806423252096264372852944890386265e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9946801193003806094468794694456977730720610301432863158402527970098678593271873376055653879197033297e-01), SC_(3.2614308648464346708737612110759520697654076177250314323994862174914400859129329341497460230453763309e-02), SC_(3.1454479404043036562648225232483584163126287755119228829283431574255539845633619832082679019055211900e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9943589043765658711285051286774611125977062318023649279584367232423420271660634993272317371208392732e-01), SC_(3.3584235961065103519880876000122852697427867767143286466359948847063149419473549895543069075835702819e-02), SC_(3.0476185180043999503678598594460593859547762611281511337720225919594776145985008850980412043723594188e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9940410118265128691082997789948073175267598043701801611498547197011023413258003157166382116626083117e-01), SC_(3.4517278851278363530598396570019415409264794021797925115023511828018704427000191340984640321543852718e-02), SC_(2.9535009731200745104266225684928433095292687420992798639920782028161518900425122689026507802466879415e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9934461704005201647446797865927181717426569576519536478452026713928105221223559184815054413343168640e-01), SC_(3.6198568936793300681181130578960630071923721109624477900698246671165102413738463308539953263399317476e-02), SC_(2.7838857755693606132806143435971705688871580663661724417803351909869776277547796422576347171539242178e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9904149476679759327962816478698661665982318411405420566894934616142526200222064737719011389170051846e-01), SC_(4.3773185103699468406282386880070322541851695807856661581680481237693702626854547172106089687008421992e-02), SC_(2.0193976911149365157686305012869507441302209711144922882173025590480433569701880617884926834737039091e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9867584221025147659696261827702625967029297302427032359494300813104080174038711436378629560565078582e-01), SC_(5.1444748863658525117650432263115367559241394765655614358960184084288985289322448861930873880154773017e-02), SC_(1.2445733038155405523873545499298000056093737966756963024372308687510023483143583350251596805115923084e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9767472401641398127025967508597093365822000439951328430416235983774528697692621616996347011848916292e-01), SC_(6.8155301032070832844000361762765138633375422619354577869469106204767536212620298806623295824390734130e-02), SC_(-4.4510466262957076870309489720065444117157225980903054265810572935207244037628556748018797147793909109e-03) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9198992371165338990515377017976805607236194841440408312531543808206083164243277956247359036859846876e-01), SC_(1.2631702678003503255249956985113193745762677136871415300667898155831235002391274365987806058923851667e-01), SC_(-6.3465966124831122546427281509922872668945517809316554465160946701857544203792582928316285471127346202e-02) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.6156831256511877777581356723525558135897279104713280835347407419893896758397214487531717528360718157e-01), SC_(2.7456580317051509543011267992726642500389871938556435041170581762712038325450589233096452717381502681e-01), SC_(-2.1533983914829020301913064185768165937212815513374680737441664725161880340069267520893646787826061579e-01) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.6849343148818893098466528659761920594408580797324195279653726810069485797434293021878037406491538879e-01), SC_(4.9570067526872553118398500291169219836285501467313924362224157191304000359364255075893350854471146319e-01), SC_(-4.4595181763040169571884909141306447277506276244592070553252471411860057315134292140032570601242840396e-01) }},
+      {{ SC_(4.1337585449218750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.3619429850248197656217020245869647002074751530319112652811231364043581173373537378652866781763573180e-01), SC_(8.4409458845169197920664526818577405600566953908066327279423677337800188202690794850088669012396459641e-01), SC_(-8.2188938000667030979208480051360160406743592681864816887339414439553731145143529860865909386410697350e-01) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978737366582186565446266426046331200051518321661492495188502063368786721193215452517656754313155476e-01), SC_(2.0620559119439090985536354903381486892593773724307355346025133578338187954227459325862423506852986404e-02), SC_(2.0597431620569386751852315601363636718083046809814063817805610117927050308229774384160679391624133954e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978689732208346115811593944418260390114306372825928156063006789106576237047074759210670952301349824e-01), SC_(2.0643641710748190653812731108369631519025829581746144883025650256434143474905627929695095515106418917e-02), SC_(2.0574259095783010170816610581089946989134866287225830855950930004209624164456675895424173742576266588e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978594303128849419626692899682940779465952654360941727113681831681519177785606260588576993700978224e-01), SC_(2.0689807080713866552181576742318762229547056008583240030778885758770388735574574503705306748458597468e-02), SC_(2.0527913760262031967467746410541694967035040996303798138820948773163181573110295103258539791540069296e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978546508422251413700097223424600300333916456905081009813430934889824388936470366530004719357288754e-01), SC_(2.0712889859333585348503913268514928807306318057626526305127235125180570108755894776741358279009155845e-02), SC_(2.0504740949564042918566020491418656657026544020242893890151658051635458419215782152387782192093829640e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9978017239163353478327450219679906920858127759139795339653403254286281684501205327546656179364285751e-01), SC_(2.0966804538496807225937581654524848671964837456612247695699259697451165714825225138389611487016584675e-02), SC_(2.0249833748274980777285550298460138612264813865031557655311661667721741865252456314590347434250862604e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977285085412304275284699662119295318867368599784808584634769864676999513241457019044548275943822430e-01), SC_(2.1313063951939004659128169315357457957453698615721595203525881182367467024792225737790847125611883661e-02), SC_(1.9902214486165115891279554352091433243081849001503515461218479382366792215932874378820132834378392483e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976864859329936402026679073045696327767411885680961217841737993983385365680445185694465652554222699e-01), SC_(2.1509283807879089780056662361044800513427327482917240693854180478327763816128307596833668871757651474e-02), SC_(1.9705220766408496269207912646161953301297722630970106906653914161624661145387697914054511233476719679e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973497061434223491104288576768452134622279543946549497822293117125934186778496831198748119720085674e-01), SC_(2.3021479768691413237357718770364979544801978233011342859315519075342419209563873039980110203785410963e-02), SC_(1.8186981832718755965153844844110504729734602551711117892199281907829716533834598615643113938736460658e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9970041285485534876499523563699380259956727435833321651820013152988953727215210134722516599649516928e-01), SC_(2.4476203501192061866989608656098444868422613269879127964945673195136915393228331489515093227153731597e-02), SC_(1.6726312689194730508422041782329052832675459430902343053387561619688670692594605935924036570618292382e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9963279242475894572438528062361107163003359512302276064416066194761163355627130384959884287771812130e-01), SC_(2.7097607072927936613995342492164041670350003671440943788807828645469654505949773555284460907032017738e-02), SC_(1.4093868521458108098910587924887329868209769481938685007141085254765558929848184673041249453909863481e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924277972341057012910356589131991116760375199894050869943589908646718273683568748458546855136988966e-01), SC_(3.8908446006382490437638384750634170226011564173527367721725858773772848520059259249698179124041875363e-02), SC_(2.2280713662782673773242469141080075957723196032230746475579827551951039126621577923998007941841069784e-03) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9870525027836440542854205669505576596550418453532160543754762706252846518183280302140298260888411775e-01), SC_(5.0870650344078693459747484680731463458645820893317948473460459218508928607974916099365313416320487713e-02), SC_(-9.7984899350023345980340110095370572566091766349549186269477722263903377372382594133933953763227504166e-03) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9703721924184362673742972520410116810879184799445920623753823569689988040235101068879400751121008514e-01), SC_(7.6920630824843375508125149494916658350975342500622581674716345129476358355327854029008665440255091660e-02), SC_(-3.6018875665261482847639761078379683725889814946271259280421193537537873295572465037527942370778735586e-02) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8590368319922587970243348682569474158587481655299212804983102525126314158051405830319973681573257137e-01), SC_(1.6731385912171308788713891192301126218530330842448860932417613806911650996813055780336089065635361571e-01), SC_(-1.2732549850090630574520021784048518187192134892318356113283227771024700443138340033475061678117816865e-01) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2001844266934337295687220369265998156334252193109493601257551829241840189712087552771582681072140502e-01), SC_(3.9187506318758806836246322927915157517593796187936469678463945747863044500227525429034565028064406673e-01), SC_(-3.5637658993347106843440113743668868014801608150846980934871685480695675887856709138375777124884154904e-01) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2273834097228572500367605649210068294062254280587638282412584466479779121996905331507096700555785773e-01), SC_(6.9112176241862624280213729101019674955870822817666008403851828669741193379301706752746266831338847599e-01), SC_(-6.6723882091396313766193334432525037909845199791708343186591966133458790513606004936575701646337041920e-01) }},
+      {{ SC_(4.5750675201416015625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.6104596385364498752303562472559594657110402960157612737521809177125425094547179666610344888662617286e-01), SC_(9.8694690714670689023103996104881329969199282535111571782487325614988533844115170341664055541873609823e-01), SC_(-9.8525479302489624152833061916378707604997530114844335677643424290329506195562939249397471422973723484e-01) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981652164121803657712598496100188857288971279668968013486562151911067817824351245141195685998211380e-01), SC_(1.9155235661713627762562126663296842188222898893252455393071862389311213841354917290876889522027713460e-02), SC_(1.9130335298608360080785031466290106044733145092938202631590891043601858269479402450931325574335899704e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981604508418107786151418855863017670662838186695116255092442068832053146517848382358009726527246496e-01), SC_(1.9180093644891057471846530951895608332400791614740500638466682443848503418398963809995086764461304907e-02), SC_(1.9105392425533099647666255120428464117308158946412515520148909374311481538636394138080426090121454129e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981509011134578471576727392706634662034722708273165360542971500417455765908143438042762607922207112e-01), SC_(1.9229809818131547350052323862138041576422289112055716412750864752327987558641852670656380250970564190e-02), SC_(1.9055506366260218805994869203087204156251006558376164616794294435477339701502398997949162315059272211e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981461169553627388641800876314112413243341704454408790497558530210213351035848285716321805931594190e-01), SC_(1.9254668008148577058974300940494101242859008764316494541717875672329692496548515898014354393044812686e-02), SC_(1.9030563180108357929543456460591489815615062858241145886808994849900443265552732028372975123010481531e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980930822666975627536887725735820366041077878757596216013938820207776608094593652010845872471442456e-01), SC_(1.9528112640705235757230223600326088189171158921375603618212264442912118786484258321775223474745705940e-02), SC_(1.8756181252806964965901775084924391646131884177767563481896595697644480074809724286943151683206218715e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980195538786051396924943566780452247974480150085528636698071035367037543674385813149145421442388734e-01), SC_(1.9901005065337141962792538794100435113174391872159672736540596225698469828414759891791057092652139975e-02), SC_(1.8382003793196042748175662898713420890759380725673846515512861566002032801745642784400284971333320390e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9979772688318621940391424674031245452515832772786872365926404950615331093383171396156804795039045072e-01), SC_(2.0112317599266764533404281584061776920070639302668248224126301364171298781698661941258649203925150702e-02), SC_(1.8169959535625027057887927821243806620643108768604205747048172538229871921226499195839980859761772471e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9976364019812939326611039585754600030006176100844331736497754308973161175562042694946223499258679239e-01), SC_(2.1740831119928997675519924509460646045110704040421337689347698367649158899313463112870485574895889909e-02), SC_(1.6535721599014390317588066472842068937942683052559864926584672737305740513919571877244729548897789541e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972834431916633939001068245011886184502600786088088160354787233308924850503570788943320150077413914e-01), SC_(2.3307457279986421124916209642845309523438566288492633054120322793868525645965535400202690339372391775e-02), SC_(1.4963446118368927329167057086824282561642240460736023881755967053127480495590289248940560033209856137e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9965853967310629174493737445974626380869593854567296770197635006828193095800977706106318700499461313e-01), SC_(2.6130519677813033346059813081797786667824248811149834463795364874292316801218878314731104006674462056e-02), SC_(1.2129851041557348744420751590271443505867616563385388170880747570527564158662833834255658339576678621e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924505362092683418802372636962247822185431536235882508835943173269682562023428596285995349501495044e-01), SC_(3.8850004042613122227297937425412292010928564956830200703105391499951037633049374560272788906275349882e-02), SC_(-6.4271152455749517149518434948295609610678659616636244439577260057368485435847302805451411284185795598e-04) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9866098912245224394911222264192109170522628961004457060146621778395779931627509279137247835995153980e-01), SC_(5.1732280105996883172274185851195288312148393924545113402258968031383531776615628927451986785908858379e-02), SC_(-1.3588120018339104195696646645345017568693556960290397089297313420423163662547514218959615745921689580e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9681225644300572876425900849506895516340812319052388925303653053506641048220019904359821581829675083e-01), SC_(7.9782989446393796951053522656839023251289804639472988588016021583031485971535430511329704484552546596e-02), SC_(-4.1808918914333434371753733790375653608952275952660902225164367817552179817512414079682239507485418078e-02) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8420573596597221832137660449905946196079567665147923168040663120933169844343516260897115460578435178e-01), SC_(1.7702844204160804798820008055058215749332377701289107989854323744605690726290822261592761992294065383e-01), SC_(-1.3999097274753191675004827408172298090429739294559022776637996299756799119150709618069256979066873382e-01) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0896349629311757323426610157922098723182795679608218191287164625954810212683244545006838760287828355e-01), SC_(4.1687571577940545192768082496144276990865744133250349559334343480187712885879429527128682846038130801e-01), SC_(-3.8452317127441947489173866625317209503218537502027936993065604005879141226720204896277237611734123154e-01) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.8678520741744595838452483503075212400889433631420566534129842943872538122233182291904905974591460455e-01), SC_(7.2686042599152124492248009227447546598237263412503879135476071237630459368861913133684643364835163350e-01), SC_(-7.0642184059262150570189258778848254440989765321210360694013219528345346043331450039337737355525016495e-01) }},
+      {{ SC_(4.6488838195800781250000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.8489541079616491813567618239018413803529343191877338955384946307674082164628470846697688156317155203e-02), SC_(9.9607710601113549805867714757687512920752115193632654501180065726195002874284658240079589849667571939e-01), SC_(-9.9557122017653814791191351618397241856894683187231572661389708203537902087590945615506341428306857878e-01) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982652260205037008487144066019211006708904085366796916497890146502530781069662543345732006726526518e-01), SC_(1.8625914782680083334635936983767829865912237618895923930486185524108090750440963038092703678052146868e-02), SC_(1.8600305314729028705285986128815148949259140846876272922448617011897611120696830708041939830463928082e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982604596473247130754072494970124434335701842996525886981507604113241662815227456893371046119310779e-01), SC_(1.8651482797050521052774312747931928567756703797945406994623458243572956091238160614682444937737553465e-02), SC_(1.8574654258429711889551544828904284596420040348244700244635568039699667323025965699586811645363550028e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982509072388376593502890103573660861337167248592178159170159051650003030233879215714613497479256422e-01), SC_(1.8702619040594197617082245920549144889466348263099779480276448585319400651201611176180783669165737223e-02), SC_(1.8523351821738109231942219340314109021892748430417119869312824835110705662537818931104980189627419676e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982461212034103288891489206561777621622642312006733460438070480214269567598488622865786361306978952e-01), SC_(1.8728187269717348537085986494497327391507605242396533854389411513615466715487918693290478471380764014e-02), SC_(1.8497700441395629817410496502250191061197184125441105870840137294240730148640979408379919233655196262e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981930422232700984989643076973432766663872912399421102734608966248125612675969408100620071828415987e-01), SC_(1.9009442505815667752688984204414974478565514100114715573521511244804092628385932301680373496621072481e-02), SC_(1.8215528137445377235208019519055004913539655030916364909035711860096525073015388997222849754873814476e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981193835832769015428390194749009080152990216544082058131137455313050684079029505678576473830258607e-01), SC_(1.9392986262140011302222023120171842962236529779921020354008319730547748681050799049070884924298439174e-02), SC_(1.7830726729779785571658275815591356825795540981622785233142259353074672791885625139616209281817231507e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980769889448382589770388569652029929297653708547302956809815775151633189511635498462864408085971633e-01), SC_(1.9610334808900266755957159163156998655813528319048209373954506970903594575613089015263550873297637042e-02), SC_(1.7612661875105097450940108016094260312282828788010481280578953659204417359973075301368184793395572729e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977344090592499686352939189404039264929764230760042004649283996653659777124938785818068210489966746e-01), SC_(2.1285367253747307303468686821973296762032229894736810719363480209706159354914318762546377444493480897e-02), SC_(1.5932021338730728138626302804795332148551361008441795854801668978155311296296447115342252285096579396e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9973783513117687348129655921207000855720564367892230788696151325848636129351692101862703365158155347e-01), SC_(2.2896746651605506862901415999568207851513698877465048934295095476540249667296184239758197469375747225e-02), SC_(1.4315100382983219695813714200153506344415428952541069811525591787389620944977559561462712182802542956e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9966711276022133779416423771225334928499351833772092827937410105004622309593735390281340927801018163e-01), SC_(2.5800458632414210538017502190227016236017180502766467103255645229367645187342183812798749041978512305e-02), SC_(1.1401039663979737049074385547746680487128697395562114197606828254946912720635898593626117317759576966e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924375733444950185178431217211004604389540076170509414704850636065898106749063652421785258703472304e-01), SC_(3.8883330980405953047705423412470134121411076194004455790837508008165272072905331179589257409228000444e-02), SC_(-1.7342453794443148616164484770366098969667435927739107278859416677444374133813554944579521206868542254e-03) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9864012276024013873142574471346653018354561941744623302013133825811569831699069798129974215256721440e-01), SC_(5.2133532523822952984929004221095683730378587208835932332014956097942334010224283580342574373024421842e-02), SC_(-1.5047176922080978465856892810519610803509780700732578910771972962012126103413018004473280911060008469e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9671539622419280648258224626989626529333364223084129750469865061362236813334569394733052130444229138e-01), SC_(8.0984065899720916410921066429657842558821272800177544235791404627823888220781861632187325128601705397e-02), SC_(-4.4067862614071691287707392616875562353137988402727628893493408444830235522488268500205793954107200790e-02) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8348997688009748412363763034798030709093308589165960195984045467480064886097047515903312743609977994e-01), SC_(1.8096260767458374617009048624920144601271000285368739418544472293394340031988375348476692475838681831e-01), SC_(-1.4499289765339301528611751520433145208623482202062219802572268176947648290515709692837141757901138079e-01) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0434584152960834565104712858337538677300493004900650781801886901333929651432969119908718524081895783e-01), SC_(4.2680042046383284839263311047116836554676010140425536296750230272793080843715768766767590326610863284e-01), SC_(-3.9559330729844975213514437861165465352906052502599339323204725534031042562629408215710703717995727238e-01) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.7208632715913742065446382897479645835781701635033697128957150613398738193527406228793277758154987194e-01), SC_(7.4047280088180207370566165442929492187668936024583789957917062314584342626541695847818619443978447949e-01), SC_(-7.2128096164978425779329673762520881080509059056003671440184848967241340194332014543947406813364783737e-01) }},
+      {{ SC_(4.6769485473632812500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0592769396935641655140237315403248291213552070016242868995096253896688834486885227846936598137006828e-02), SC_(9.9816257007403848030066235587960171278353092298334754301587715927663388387526257819798043428161863264e-01), SC_(-9.9792590013026113903857313284465926827053505230343012401116052168143370427149757637768850114179566751e-01) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983053856365728428472476961341050236246696869140494127940020414498931568118063632052326861271878891e-01), SC_(1.8409078073250276002259313838456422287389087905475757243715465942582083514989223833245167072560823701e-02), SC_(1.8383166325689742604378185792213656770478063644030284954336543995226507332508925806941572059258357500e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983006189283391264792309580205006106632798732626227485635127451556278997024754259298467123881800805e-01), SC_(1.8434948748827795739410166920783358855496687577611874048010764546336412582360214966148559898197951637e-02), SC_(1.8357213369355569580735956754499295188717737021257491452551228016492881120609896492824357733043697370e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982910653825226339566129348864448098220087024851415298949871608548324976957390322215768978080029428e-01), SC_(1.8486690318177699261640184016361176457112943918437847786596436796383686558510261568959735399512940647e-02), SC_(1.8305307127900685405392978146625174246038655359233956869735278626564821316960030234974668738016831794e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982862785448173144108904377878098074302003338945786445801440120976115876676012569730701977042882881e-01), SC_(1.8512561211898195455143816788214455745708386377024275881639348810867176280594105346840558139501039997e-02), SC_(1.8279353842831575816116116528498092352826773897754793956609726220528385386259796663847475593973861786e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9982331804601310937304224604654185620290460845920064798320231064951262902957432029336169030520290204e-01), SC_(1.8797145832836341225287832472661684158875279553881153956769245786300392912936212546736009453346321761e-02), SC_(1.7993860483985333725515775824405536064778781653180063028650871548018135373180291088102652608554214723e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981594653944039454010009229731608930400964188929969909977677645154373651345438026549817072335179724e-01), SC_(1.9185229877248459843569837259930310259878826810278026860808941649346801020740902253197289187808256320e-02), SC_(1.7604530062641840881628041891980733874136664069358269701460138132616901805128001829400854358398641324e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9981170232225327544110660130995233598280265365583015893175121691587670128687032745640835753382641415e-01), SC_(1.9405151364470319649123805428415619283243870794953946250754253865090856486738176216394591965320764425e-02), SC_(1.7383898613002623581653052193849642940283776308819619767756716945332907003984392347421547105534322736e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9977736993933463137450775950066677097831261044286294319808093404408111597466860669194575352844901825e-01), SC_(2.1100013203475143448202457788255842609856347415070414690711822947773335693197034482272557276476384387e-02), SC_(1.5683476528429961139280252279937380161325937343969857968417310468005013158054324257921076388264923694e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9974162950382125787042649121716455242079385979644264303301331049098404943102172787677845800078489058e-01), SC_(2.2730469353803247187044400389622540710351651118106419398715761506749753736604985189481082185668784543e-02), SC_(1.4047523083075509485166457267282788776773894420969903123025368768851314964111856384040998712620292153e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9967050824555224979519174591336184074905895322474733637420344352734594987648608765479679252268251160e-01), SC_(2.5668559446904131887113965640028544389235512384311006740880794729680950348209196622569329937202673871e-02), SC_(1.1099159646185983233863353370149099356674728661652955126710804842553474482480163232448684673777533611e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9924286211185677611108918166132378108320746706113244358642099766124632458014771657003539524385593477e-01), SC_(3.8906330057007250408381713180240235056553607573186652777259014517078931326202856144018271219668322812e-02), SC_(-2.1907535383254148168626373572062408462032234517520250183580901827852192247578283392326814976928853759e-03) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9863071881629255801203262178940231052621568648304990364161257113029461063337971663665594165518346542e-01), SC_(5.2313358107225622095828241673842069268819770319164475575707733566482744534445899460954495722908235052e-02), SC_(-1.5660353750055635012860749617707584970451989121518805037913199111992763822624142768078030244944439741e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9667295173231449762046240689481533282856075442833213727103935242310220018219446839454752266366057443e-01), SC_(8.1504768481331788007161104365589953660977177061548297191492473611128736565635608295402338441554705691e-02), SC_(-4.5021972847494304851432067335556851123489688541495641849900299248552210611739489056221969789793853215e-02) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8317855533137385150987773350149280376005808019669564747834480519791966867484841054865267296332553926e-01), SC_(1.8264700472910210280281733425716064789964044949718820700761820876343853639918795555129404132220312320e-01), SC_(-1.4711501379188940153416390020988053919918411282272124311407675567718121801802181486593036675671796433e-01) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.0234408779666568143685466536934976417446764802664881084744779655606056298461686632280529293981740734e-01), SC_(4.3101641177384799954373445338966397219531793102053027390116025127302935513477257519246891881296172892e-01), SC_(-4.0028003115649162400822755090455720518546364735265748553888709827027217276125411502227514514672335466e-01) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.6577129704992459342734293860891835237736910537218166311824163522101759103416013427866598338152844574e-01), SC_(7.4615586845139874458315399950521136261112588966445884392918857602525928888591300601772602151858630472e-01), SC_(-7.2747477955385934677057014889716898619479124915749284074100143732133192967159691857950020711985168600e-01) }},
+      {{ SC_(4.6886768341064453125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8902041397031797689366520751523138963942339857272683232920566444289937064700411330883957381739685540e-02), SC_(9.9880357946255027843196924398606955271653412672331055161164196432051463511787920239245804646439137188e-01), SC_(-9.9864953053695532038896311542967207805331017041203788909528633946567585302154649920566537244128869405e-01) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989507404745350379647237302203127134783702461832354635295289388870794196366180365533811117083370831e-01), SC_(1.4485886083960297990498634848628851214831928498229125799684138119892177024164526337692174797670448629e-02), SC_(1.4452938151587555502543851316259800950834864565909136193481326462132758670144568720874806634757500883e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989459666715279507987684380532929982993701081909894624591066713270944935856567143009749348099445727e-01), SC_(1.4518800082370255626973306061287516935226660710358163940551510750801808535910783611105593370505661295e-02), SC_(1.4419956100058242030056265968724423110113603999216980250569899026092785589821618623282207674597393739e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989363865115561135988784460911970825166659399616649889875606095682659445152548358244036710296611777e-01), SC_(1.4584628378956019271932640850302488092075657025449992574003456577763722870206330487062348517704925313e-02), SC_(1.4353991556363608660295655574220958032493270245083877878863508206219486378512761927171422287642750445e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989315801543784423540911296409033043647366690863286567966416097692260609670696707799487911099507909e-01), SC_(1.4617542677024970781278929682077019374762931548691061633292779212751274361312120446153994938779216594e-02), SC_(1.4321009064304748107960049324242452752862637337805356897947499238683208408943464004116997325883404296e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988779939962371298315213400108118914362745050842202510797834303094596623265224977825703816440820733e-01), SC_(1.4979606529473637494041316019910763339248727419203131472285365936327903106655239636962691662500335437e-02), SC_(1.3958191978745600009531936024099672561759428194445187897996198790962203137117565628215418276096126913e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988028056445506199279702455379114210214306416430724853363492276339931371065131425689810069299653174e-01), SC_(1.5473349293111327416118480331747650725031313869493677387974161116074976844490421533957299942847793970e-02), SC_(1.3463412921914614213121237639556767390092197780098116166228394541375386821149182979302702028730437646e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9987591148558485370505976138103491630628074356166210112510975962979278900265451341319052666838688715e-01), SC_(1.5753146697434225058795974095035523231332735094694770979764848378822801133402934836427986541628327150e-02), SC_(1.3183023594463948666991344364980530524396103602942372844203368342179388021720582096642014863870295998e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9983961262556458105411816513386501069818868254597543899979739851713011745549242090003291863043360816e-01), SC_(1.7909467461679579613865846453127030740431683822307987641233759491974468137156343038472584788153719816e-02), SC_(1.1022027714560253639775210637358170803625731907710762268322205147523210932800679750596051078399995227e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980030256396930887191418644879858746499286116603833140948641674242316282708649788931471360377120948e-01), SC_(1.9983868319107415100192575817218448002872334427605112144785457794197957548974963015124500960330632884e-02), SC_(8.9429400350182931102462515246756092360839543295569327418622781093899967392101579075705047283542737083e-03) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9971859410574829149542055218946133495999998703062622308574286556112837670807622495531498983998552142e-01), SC_(2.3721985566686811501553785842504292265143700801159531093582400523199741127440730181223853049104697981e-02), SC_(5.1959084061760747247216972187443738573816595465178798376919099189683106332314686770218982589845777935e-03) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9917693553108610108245187459387110710867895185036028369250080655683477578951699279752986546417196886e-01), SC_(4.0564165253432854495962739719292670877985837287590190952513658424683411183252903298570906316652973652e-02), SC_(-1.1693907948011891736346399073379369646285263939726984396456303809247557032844131792753244452252911330e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9833862714223532498010744688715977461168806598690747288717525459318863541168129207120227886401126061e-01), SC_(5.7619315821665505755807469277023845728196594181676552014891883345476566794225348418090613651544831445e-02), SC_(-2.8809755979513188208763166052264396245596987730186982112445949120233730597575117085318376369502829889e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9550282813148011187442008796193919282450391517768171678499412663145272607895548134555661363567896104e-01), SC_(9.4731827715001728394842167045083404424880502660480023599099701680830517630055158928067584272630580487e-02), SC_(-6.6097672659470430511445565993386991293723042460980621503600493772708300136816834870939899267701630847e-02) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7488580947363208179564147601546168112866226007237931556521707915803372220062773907383454915316416844e-01), SC_(2.2270531759915641564428390959261643237507268828655875813370441187815589236168955504059138988493898375e-01), SC_(-1.9513426821812310447331250709147993510680832240493081023161860752378383411231604144945171703488569462e-01) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.5047999201852727152029200141398691946094097189026959484621720440391252384040853131710884789523146140e-01), SC_(5.2600739840440057115641306993358779565840766907499100219100954734337117943149800710956696665520559890e-01), SC_(-5.0396976782224493807852110187351280318514711081254077576732604138847199181605549483495869758913976615e-01) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(5.1327981487051663560323287861487799526557318426357663133754105221861872520039091818400141712658488619e-01), SC_(8.5822131856910206307975755122650869086923193783068105639211083604153599058747147318033641183682450386e-01), SC_(-8.4863499452477025561188325402717974396821766661061642322481772003670342956693044080319449123628917079e-01) }},
+      {{ SC_(4.9288120269775390625000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-1.8874998553523563180450407596677553759443297406638077877671888636968292269342250146798578804443833955e-01), SC_(9.8202517430076523459567226815465938546160099991006357826594110965447969674969166451594194257839894548e-01), SC_(-9.7968838503511372732980355080304021286004233574178250953181773421728648476453800138580553004953114288e-01) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000004768371582031250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990230743461869448445678791127692739855483254325094973521364638399647301470778701786295076066841344e-01), SC_(1.3977681743596834750245838542565526868788148525105907036279461386658032363829895912063967821083621420e-02), SC_(1.3943532504578029336223566464310890649533113683351630105746575474244424229833795304874920488538103241e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000014305114746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990182993959446195710647247229655789894087272192991018223122155551540595968020853239245484285382831e-01), SC_(1.4011798009189115440946424983203357697063506917213864415963408126171160102402517954920500108105330871e-02), SC_(1.3909350098446540137998040892200032362998230531072660409764206932461470850614753920053416867944340582e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000033378601074218750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990087145233340743687363148083709437365125661771030890303935547815366122351784383668727269614239538e-01), SC_(1.4080030854519553869387256354091022075006611901455012492968743022297026887056631461218922416611180400e-02), SC_(1.3840984826000562463507298586847289168517030032198014972508385303739709934919897327599510874817235727e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000042915344238281250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9990039046007347560794974433795859349285564034207694616490402223275328043372974797633640062669854428e-01), SC_(1.4114147434138712802378427844951370551607420853342810579186545315810682561759933627157193849677482057e-02), SC_(1.3806801959804658372619591398212092857153153412847966912073167823894243759539600291883375485071922556e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000147819519042968750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9989502260196613653978264216146024156399873063751297730606299366512347908431919053242252316860296003e-01), SC_(1.4489436697595561124507049144255123371288526433896118736440705972120404661097924241761764708299954793e-02), SC_(1.3430780331105131752185610702820021510950585065908804323267469964167723504319244050213738571874089978e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000290870666503906250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988747544293069353066537829179260575882047757007492549019748069539230620040354484126779384912576694e-01), SC_(1.5001215029545749933847659975864641865931391330840461915721059755185086271628874400178167869847889009e-02), SC_(1.2917993826264694721926108892215877113225794890847741738148129932526099630756216503817814024316857591e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000371932983398437500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9988308226099731657983151576240197041049174012751792764812244409087930727657331644783678448792904087e-01), SC_(1.5291233051905047096038520294638906781972874594444499867815398497101742249334516320782151364484948558e-02), SC_(1.2627399643574478880468698035197591815527455130858562493759790443716432493078723746069108350777491985e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0000996589660644531250000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9984640219639140402613273019667554862930150639016202863777830939274528021875552024478939209428846017e-01), SC_(1.7526323485885982097641938428519069579260358421271219311888913372990209058618455439095372023020540344e-02), SC_(1.0387751384930428488122047379910627057886096355738392117524671170521488626705245794637004721422908426e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0001597404479980468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9980639884593669404425893776595290662877785980161533745963098103525238097471831481848178344690376077e-01), SC_(1.9676504433454567937248530268282368308302071162458460119591299806242144124305023388268650598619695861e-02), SC_(8.2329894545034209975015153877461219543875964135604078659255758514717666391596123103417229683686485863e-03) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0002679824829101562500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9972263242283481540743599408497747360870457548541412998469672217116875570127792798886879974903796487e-01), SC_(2.3551183018216021253938001600501009008155573150038780116288028548084796733896793416599159415959118251e-02), SC_(4.3495699021134300166444124225546063387545267250507797699122981168308214469028322968675084635890943764e-03) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0007553100585937500000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9915879545421819350530688005623615186240544270827593274622412564050735515128475466608299752025526140e-01), SC_(4.1008553576976706311793253202245137451698422113077721150856829330199964424353347050839790650622532029e-02), SC_(-1.3154931678629558158982660699935247723551027344608329867102808264119755379967383078768146573341990972e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0012483596801757812500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9827648539531403745215917352563214138968446312144447102479978693505240691548978979441840473622948646e-01), SC_(5.8686103182775385959094432164210470495146664187835729337215293512993909532328740626483958923893141231e-02), SC_(-3.0893124798500284820335880409303644182778189826173654652430374404846006649343381743921738919251947699e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0023207664489746093750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.9526992589997827420306117917427182178979741082729092965897483434868497193943333068777040666157481100e-01), SC_(9.7148209448510965618814190119451117927847310257093339481999337817751394945307795550093447421264799168e-02), SC_(-6.9532095588469802480589239010157975152091841708321990467488846359840797625840328044562828776517609113e-02) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0060424804687500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.7327357090730138720367359153239323902247504897821653720406237386695349159240208217001492967466592893e-01), SC_(2.2964876697546228888931649787788742930944361620108470728002449961617243383843764035729632038084809597e-01), SC_(-2.0311659859397708228829612914540972881961033272228812487026550233039579579564016302202736438925829861e-01) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0155692100524902343750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(8.4069051112564740388498305703743050846741943876819566564676351892344788777074732833738047977587592836e-01), SC_(5.4151589496828042658602571182616923878595213758699386834940240440502083614232854508648303249637786229e-01), SC_(-5.2063493838617445779646407770009371209785483807741597530330738738065076402146210854614754006055477215e-01) }},
+      {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0305857658386230468750000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.8671357579638665629126370168770921319757407213502466576345439294626879685237098285286502834996393092e-01), SC_(8.7356161496227327149253838986791328231133879539230423927448398220130445285498224963240552394450600870e-01), SC_(-8.6509962228485538958789361261824061503929655387763193064181839580439422746694246738587153880942281811e-01) }},
       {{ SC_(4.9646129608154296875000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0623893737792968750000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(-2.2293187234404279005404405123453640992362355261738577610576210777344443465871289033909805344032394449e-01), SC_(9.7483402704931233304677248889105249284034868811789307005518001217555908178599047906139783223849231970e-01), SC_(-9.7154855780636670580019454689623684007923466283994781397066875280116362115119765459157832338091463773e-01) }}
    }};
 //#undef SC_
diff --git a/test/owens_t_T7.hpp b/test/owens_t_T7.hpp
index d2d201a30..b3ad30dd6 100644
--- a/test/owens_t_T7.hpp
+++ b/test/owens_t_T7.hpp
@@ -1,4 +1,4 @@
-// (C) Benjamin Sobotta 2012
+// Copyright (C) Benjamin Sobotta 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
@@ -145,10 +145,10 @@ namespace boost
         val *= exp(-half<RealType>()*hs*as);
         val *= exp(-half<RealType>()*hs);
         val *= one_div_two_pi<RealType>() * a;
-        
+
         return val;
       } // RealType compute_owens_t_T7(const RealType h, const RealType a)
-      
+
       // compute Owen's T function, T(h,a), for arbitrary values of h and a
      template<typename RealType, class Policy>
      inline RealType owens_t_T7(RealType h, RealType a, const Policy&)
@@ -170,7 +170,7 @@ namespace boost
         {
            val = compute_owens_t_T7(h, fabs_a);
         } // if(fabs_a <= 1.0)
-        else 
+        else
         {
            if( h <= 0.67 )
            {
@@ -196,9 +196,9 @@ namespace boost
 
         return val;
       } // RealType owens_t(RealType h, RealType a)
-      
+
     } // namespace detail
-    
+
     template <class T1, class T2, class Policy>
     inline typename tools::promote_args<T1, T2>::type owens_t_T7(T1 h, T2 a, const Policy& pol)
     {
@@ -212,7 +212,7 @@ namespace boost
     {
        return owens_t_T7(h, a, policies::policy<>());
     }
-      
+
   } // namespace math
 } // namespace boost
 
diff --git a/test/owens_t_large_data.ipp b/test/owens_t_large_data.ipp
index 07ac3f258..27c4c4878 100644
--- a/test/owens_t_large_data.ipp
+++ b/test/owens_t_large_data.ipp
@@ -2,666 +2,667 @@
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
 //  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+
 #ifndef SC_
 #define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 3>, 657> owens_t_large_data = {{
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232754071888169814325928268239884486372691874342956812521082730648643186974640936808405777870468e-07) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991818847944488358292096162674677254240401591803431829935684111943192188266678541525762196399584e-07) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987311932421290676513166688187937163430741211292434026295198499510842189554839176055050374544e-06) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699574525694076153268820857826830055812284202546456173259636892591278545272175070257347473957471e-06) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149782398254303511225955773937565838792307860324522944171713046852204658446919929065792444550e-06) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368807778517977859121445879678015097215977830989982024716756760879493692438419837710322114090046e-06) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622549454356237914810697873043993635206365954012730510556735989900392568584658824015899162236906e-05) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363684038706237945294842381666580083784201001212579385105433029945599357139440208530502011634474e-05) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244734060608269367960782024063961865409580776331380624911803749846156793249487878248545601531213e-05) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856388151418367878313779849987420034318618585018302377265757651137097414111936620111406427125e-04) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265854326602682518279285919877142362926912968296718492493077609349871988400610440167118741999e-04) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116816577310187698736588393620680459824561821356129805868982439168323299871013712685313280875065e-04) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442292800033761621353006620921283539059944892037051546280947997409804311231554324236901282463379e-04) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320683304881597520708559050400479343071447923717275214173990753020524212319899235756498695064e-03) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291355353431423529489109702508499010549722887836494454489720400429148478458034710749752701465677e-03) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939107544875264882926761541078102873613724757945283132599714888310624832442855939190526870888106e-03) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390752352412863732016249824209087483013904103071613680871378667263275228741402793087929136772709e-02) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300996768761237101143353675181372107282287973902962217761551716451429685664617055964579169309354e-02) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257957136651636798532116450898262892417529230686056739100208577508554316612972269210305616970946e-02) }}, 
-      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417826092910200386273146083632151611832692409321149229531049480606468601722775882411690476638119e-01) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232754048540184979886423303512409939672743833798663433829739102689479214640901302773560786450597e-07) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991818818726702354564531690723357532551557300734742264029632431947434763801755115481126836150164e-07) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987302124558593692546020629805959765227389520550879373735687364514529604494412561248689031244e-06) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699574506806899718553071679341970529778880781898560131185186504643782830396693831168591175317233e-06) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149759198806969085379899977063455512108168391599269041505755685202919317411782479480658359390e-06) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368807697458188418415959815698326243194118159875339484284948616094231925906127588538838433407846e-06) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622549438601209003491535235093858427394860999232982214932397488895278256113157530007858660759060e-05) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363684018597876366363509467773765537266686885112309176670598367961763022194195360069466062747587e-05) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244734006843895541987411824601508866273939725635132871459415441302569003612239640240135652238511e-05) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856379534101052388108080041159566288098802777073456413189509642688626957361938611868090525234e-04) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265839866898611206218003624386577188607420424467256510051225964682626675059165902904726536266e-04) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116816536542035387897782551349754503722699222550802682229939411184087904507617088832412137594247e-04) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442292732658727063079559057199747577619995930466481453551807299540252428863673307976975997241977e-04) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320670779676959925554881559875838142182748325192066640457568157543761698088553286307933916194e-03) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291355320824048265964820002189626866633910862265609732098857609729932960566516839012681872216101e-03) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939107460857657857135478909664526215873923996728419537423322775481650208621214536117255227072021e-03) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390752335907613249893988001654834371634310017323014293971978142943221787504294985709749768735994e-02) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300996735093821226094771034107315488077427230676960904037558371557927002597098083501223910964697e-02) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257957070381664327927833317792293914559191891429927005082327551091953751101182443853636138564427e-02) }}, 
-      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417826079637276990402708233512217355280071321802536596095728721081989203414266738988769580813716e-01) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232753385237946405685299306982397284894452112888565608877032648092016775446273654975546464592632e-07) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991817988666934889425187505065289206002433630211893571495110692433142199610896204155658997841839e-07) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987023489064838282932589205883862257165267242713208636006904033825726815826675492722790697705e-06) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699573970233550955128540360400291484069570838666316660012596272017419721404269577117824510833336e-06) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149100116429636439692078199439117048294764953740713781280265366418938125257589691153039075403e-06) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368805394598212466059598970308173634668124726134070264201610360535599692577377882727925195383906e-06) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622548991010291852284129723692765265495350717584271822194727892490401231911784023452847212298438e-05) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363683447331390460030573544558580642123329989103448497337248905374925814100164464304311193444672e-05) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244732479430297872309527681035919435807395870227943857253468652870847142451463141064254835736272e-05) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856134721287167155209211873012901368546453928873867089031333316365506075439777096621555314002e-04) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265429075382870870303284410372898738655380118560119058994948291965201480808836440002296602965e-04) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116815378343292238742654536289436631030773774095448092514197289697803726232739955960753490440267e-04) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442290818574425423615611944443554067156478472042239583252377039330387029342418137301455248100177e-04) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320314946129284235071039139069919257097148235181850727770224210607789230986842041163479820747e-03) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291354394468083942165905973932652542303606383301950768032221379783622606839054738774602286482023e-03) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939105073967859228746584102188071010073218315461194944607858194399032935777088124802766040789662e-03) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390751867003351462380012501182873635634138639400510034727362117430446617338997250423235984766077e-02) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300995778622739234378202690259765894358090197460485276199731115373115784312331668101271169001698e-02) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257955187691513479469313074510094967814838438971700783072868366939270153158337907462931892336281e-02) }}, 
-      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417825702561488081929606361989560191187838772676642325469065930419125937096149358034587761811826e-01) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232751413801325995783322593218512863187569260171927193135374641701647813460334085428319972452594e-07) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991815521601202943091094557278609163701294842540190188396400300313005441607367201939918400818709e-07) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593986195341375609642427533258888587016325461620783388757705578195956604349926648995343064993738e-06) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699572375454749119598575790169969402898676295686628290277096559207165513925325523596265807623975e-06) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999147141221888087198978995464927217868775517076245864017110538145607413174955637102766472476408e-06) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368798550142963788536421213818102817797214327031648667116023760747895461431261405350944352026937e-06) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622547660701009417932275914427987611402864760364960078867887072867119859450973026086325534357988e-05) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363681749439230847431294599889750400396523417224708964932214645961786109852935325732681686508004e-05) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244727939721360012019185967639439836997314118305876954680605181872481671969974520957808889260179e-05) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074855407099822363442600118786483907696915105277008690626978471301130628953245158963122109363209e-04) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487264208139600677525473347540694236300931916102318612152269257858474849077971264275320050034830e-04) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116811935997882904592993441661278399873836823233149257286813491454468372915592087362351496722778e-04) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442285129620480514497196801388966002405647555521943299954519984609016936017655529014984386757399e-04) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889319257353909836669490733571494996336922850098041044535837050043760566002276342619380953537044e-03) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291351641195193549601814329111516964813652987491373431733673753344285056966667394733388112821724e-03) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939097979763009244460647689486784654892802277291776750519423477349234781286600184877076966893811e-03) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390750473347519482936039980771807017105642939013101034573522706294541270175725797626646816614827e-02) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300992935843071472496647753013003943149095308883723654335436490566131293838484719463449389770915e-02) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257949592045829798858273667940725509264162794335109102811808596367727705177830228785209304521289e-02) }}, 
-      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417824581834049394886770058326610159893548360685708361968305693658654882373899711462998927866814e-01) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232750040477047122067751693807357017096131454685131005348462301382819333228399788425241070316114e-07) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991813803016272449711506620878236702074751550123778556664199105185768171303190530413485848388374e-07) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593985618444651496652418229187827186032017038315551633530198786499751182345315831527441317499801e-06) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699571264514419960809439721974269080208701754381753856541212156189064685789797704208337942356459e-06) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999145776634558313735796316353644686164366496808806797648223877356825458373014245424701759192768e-06) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368793782220692607890333005464682078910627434154285383478633606683462674419735299820684127740857e-06) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622546733993035616417497618551917538876532761813116942907489995497159173504577004799823701969550e-05) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363680566669010610531855398039865358046532929784099199994901683321404950551309122698829538126533e-05) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244724777310537955124444110791927105646873397671961371655873823618343289791611042273646876006649e-05) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074854900230763982641802726062698273794548453487863556285807266897032520590779524206288470900803e-04) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487263357622401558457456432817316876851281807128439661770651698173110029567506132927328213608104e-04) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116809538022478589981754987918628810190867592870976912239914023399809300201128232319869432330195e-04) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442281166633036204137305023983673467962824080129831634736146795159256836034821715809502584731958e-04) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889318520623620321559127468891738287695627910099668410169977076174823957829505871087584031093833e-03) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291349723235230954051404128915034641635227620881999918304674206905657662799490521320977921656113e-03) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939093037862438400531885288942974489368059229858672226842571267448632392424780703204812286225012e-03) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390749502511647491884832790673314044826766063267332391130791527781627299516401564801615274233011e-02) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300990955531710304166357772564188944846072180646355553153926475205717029625007985384014233397858e-02) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257945694057939253245519844189266354182474251978671038889567453553821096152902784900792514940398e-02) }}, 
-      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417823801123076703965202374617456906785565697925766485316078826117388307481037049779129175683397e-01) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232704392817755767250044183167604018478192215080478197343600405218631519980006418182785376929498e-07) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991756679305159764775443978595888055426626711545494594359427852936388804082493545782437967551562e-07) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593966443086352140441531361730440161897134331536733472355010488249297487258653863134327702904910e-06) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699534338184332754071188220840303329136005351781986995708455156318544471529549429086854820613863e-06) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999100419381023202672499385314515004602069937796552592139448791383522993086571939612314387730910e-06) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368635302177260323718370917953186400432976659474427337469380078709018483341480071655844207799987e-06) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622515931326468499526049840371282782186814867821050385630552647336320155461373361225802669301418e-05) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363641252799108293443350701634777404129484811684328171622268503662128089202728961552855954715606e-05) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244619662550706478505465508995736750488832314631579009067745079458202618327232434718087816132915e-05) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074838052508461081280689303627900858400893501000253775429712526601301831150088677896424052075413e-04) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487235087446213699281691344056750401939794931246920707976374223648553877441336730862079293207429e-04) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116729832183202979598895377469178995211671847355426342421076809649322495349270909793070274868156e-04) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442149441662163225191053108961517994680039333680611000973551841033911287111477794355705993020501e-04) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889294032588447021761090188666263129250089169798643546207217994810819429169350858996755737961648e-03) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291285972536103426659901433834777615558576911133860990832803526670126316204423389821284340624355e-03) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938928774988054214063233312044653438741343811360388023141619757364750750088950549138307463049055e-03) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390717233086433056233588194036368838548015335058146176588014456732053099598255574268545011602717e-02) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300925132346542453726817973933518518157411724050751957662689898563974432170889526926790210995599e-02) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257816129594633351767645766709593415336287628761383310500307443548831222290929186026564602181885e-02) }}, 
-      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417797851222514376661344527004427536078970584533316162842436533725285872302417368477944384651035e-01) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232566284684703783634561144236028739005682645197060115018907953222940263682784044846805631832945e-07) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991583850090754286897320442003703554759129737652645196426519728463938054826332546024139055719615e-07) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593908427560990284688447353242649628883457604057681046611372629611215492434654476775685872330377e-06) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699422616650567905213457484169152527268923734151812582327950724846175039290842069113323911919972e-06) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368998963189877838445792848799762852167410043711896262234001193229733289014701891063120306193234914e-06) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368155816848456722116372690967198728678456186037638085891208854197264815419675374623495814967696e-06) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622422737089597454789980376515899025275907086383754561296352085464860157924279206553933539365718e-05) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363522307704013660968749350627621806313553243321488419766704946687017410993500465113822257108760e-05) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244301635220019617253388795501656173754150861461167219278871830227535372604296283668886530441653e-05) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074787079303929810942932072382775572173709260943657280009064931131814591215215085679397397652088e-04) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487149555322223821232958775010836602559452373728643999605681729830301406346837143402421342785454e-04) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116488680176143097091357357213616979246669815391235406066499509299499129250399214714465539741732e-04) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483441750904473487726888108810711319441644343483463271968031978745008933523404080659517319154091806e-04) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889219943426540401647987684801192109481589000430055909830780507779508491172308177655013876269070e-03) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291093093203976898831546840277271058670026815695830291759584863214689442420655090124684113819146e-03) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938431793559804920257544507015035458765970678282567437629995546930644858522330770879318451454236e-03) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390619601134649798236056636398991467834527175275260554643751704680612494826874111805448201567798e-02) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300725982656162622499593814328507650918102499362603087794475441173111300124055879870405571145007e-02) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257424129075657161150809380630077528154183645915142729021835757328492002884174096437515730937978e-02) }}, 
-      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417719339150453559771629022883944621061205506358124036226476867837529183435145456050540049415936e-01) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232448144900949671895741637793681117001576053252134635084009660023791658721707655516751231148093e-07) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991436009369393070069380924440924537269658676895261640644672741078639492690763405320322479271863e-07) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593858800204011597456373532329624040529925304984945336372567740548334608696972992119121621144950e-06) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699327048362531682523882046055007230451014795064612792396340046926892641185379133778593359607581e-06) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368998845801687348396207067863034864249138755442994970673194311689364394232169971982411430449921622e-06) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628367745657853426320031944743352992117503056994222256965977298088052717549738390301835171460071499e-06) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622343017331261929606819487184046077153625945488609483933734456258403883416067529995554656147436e-05) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363420560272471718846786364869477170660120453538194560050192235153885535603031524160350098279382e-05) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244029589836123932697828734488977144684670330590057306066569657348825523655232075802471821835615e-05) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074743476054595380160622975380285664073915926803091510687752560197362280797582616535214644843745e-04) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487076389851017352589290857103267862303928927821849246867377910328669250124499498833714083878105e-04) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116282395105623747592730895660611137679505881711973555125756999798607852768423283512034052181581e-04) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483441409989740606853043623346205150556029873179571741116250885690208422688471117278876002051756525e-04) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889156566437997114785151658861815191994576544011646772955537438436969776504765467124247144206246e-03) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460290928101308970483972017950164835052454477109333972325424520189065306016307133512507534373734244e-03) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938006668136954344694959396895338353014386449448448447061093655615741092293476636962220983155744e-03) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390536085287928759602205560935256183037566784088997001913896951407826124328609556437252614266388e-02) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300555627001980808823942422021467721036141409518066366030328711729061310190646641998956484619776e-02) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257088805908928170075411219226069320651323523736062627510457740003566720555782113004847815075923e-02) }}, 
-      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417652178737837309064744652665335844641625866805409986689299753993453584812057103268291363457621e-01) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544230566794056206120454610129745380000310250430546330904686388360923603007119971940989533022732556e-07) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468989081677431564879390061251821010184999695235593695603428700584141700214485421577015693894526712e-07) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593068495134818566376472103724015375707372573283390887379147446738156596543590719579258063637397e-06) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281697805143770240731057763829351858346771158306490510476249060056261906436387061707202103246144711e-06) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368996976419804941782193056750168297047424830215292789396155929140098915663558538775807376305330729e-06) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628361213963387270193995568592868958391277508110640512135364474306660270774047590350734051283979977e-06) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586621073497192309820514776716503590380330882005895964305949247021551587265546941189342428918644250e-05) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722361800254138508127984596367022842676942490059143747639724606497171181003895609890696515899636387e-05) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427239697325153246385450858996245505832301225800396406924801170053585235325962751404590896281328041e-05) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074049103614066517533686537366463454811932370781935525536784055503017507893911719703722793227355e-04) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058485911245335882271436085835224677612146760152031533320910588211601461442267454947455184101690615e-04) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095112997349379729475075594539363300898846077876082620031466184181892335483723247176249570987812209e-04) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483435980995372158654054123271931483312601904461935541062445746344816165635652056977209045469845191e-04) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775888147301420369715063077837814302336626448028896641697716654567143584817493521785813335186748401e-03) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460288300640590995701196248805190471355429331299864005214559657666850723023148908038836583612179229e-03) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989931236636501980046797722422933431500079728315033496907627080349285806753355165702591114012607436e-03) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375389206113251779873896508201161411917872342283737053047711725325863594547255399490721991119719753e-02) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923297842749565812764223370237039454927143805841339049186915527450862643783549668901295773307552470e-02) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670251748856053772111451255169348591373320520567063507381287071012123642799884782819306576190402463e-02) }}, 
-      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370416582663511771026188234940019207275724139137854251048313823113233226349519275202480395188763940e-01) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544227135008740285142136762181291638059548648110313290302741537835564727801074179895306041183743306e-07) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468984787123975139319128062638431304876971988365004845240141735263237536666440851948920200142173016e-07) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570591626894096324200219055926452575839993387104691786682960436721054019409895118805555453983847076e-06) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281695029026893024923008872007572836528332474988524065391279621570479452798319847569272362323082042e-06) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368993566467157451296496054056323737264373748837632908059759699574495540954359538601519390644213362e-06) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628349299453544693562261402422389667402232013586363641100915505321803921632454017833723183633213452e-06) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586618757756572587360174206686561484360794538943105846936844317338288601128469637258522086771492105e-05) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722358844642316625485406862227818607641419954015617560376461292701499564088596697146799646509696591e-05) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427231794810656856036223871243337482600560227090806079065174183254880334455939221976565057829036464e-05) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166072782493958645254242966511819509758281969704870565170065421561583479232175680771097429932539610e-04) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058483785897026108963622267790348880554986883988273997284352715877729748936806143304629892775133210e-04) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095107005074352587296232459292231723138698157060527134429996801970527321745575081169280650559541813e-04) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483426077928538081301140628169929522176141898704733252541674545618854049901719372260261090983746386e-04) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775886306293999008622107137326823909250575814021421736548013359295108743131084034184980604137020658e-03) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460283507871004648396821891727300133868641683555104298493162288463727950899954567673647230092764480e-03) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989918887374154001949726248593194855418750658897045816483760342902673602654245533186915257855057016e-03) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375386780101902117400638488675629941133743047554487356399105962268910671790819709297717429401466796e-02) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923292894170752506282744324609084867636685914583172626072142020240685197759772433899661213346885317e-02) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670242008216018598173056207272130591825110679860267658571271285236750897648456084823305548753624855e-02) }}, 
-      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370414631753321890274824360885471381880494868343722016862063912971680076458858852113823191994220635e-01) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544216932831565876840464215983925197802171933650344627150935980238163771642360861401997591991651895e-07) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468972020067992890923107494005154785315036205563876861352343766415030686963294989602984203501873314e-07) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570587341232886312429788307392902395744806044518590389744243316557505146350631889629514320985124016e-06) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281686776052528100245366643510061131908180392252100010765450294156452863778363014016505211277122456e-06) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368983429195194474678184699897348767993028176415094158394888884443360378506362963879711525862812447e-06) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628313879423102731826757837900838726544767188189900284020668667501447130318296980651449453890662996e-06) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586611873410986405999561755251185847769421768078996602903235077444923447663598476605763100363688379e-05) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722350058056708915312845354305599798313298911024371573505452382648424664545347485336669580707262967e-05) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427208301833796831574723221814317416045032036668846712524404813322057720093745023676319797251794747e-05) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166069017055585949247036212852091137399047512753506472683289524831200592249818341712865829360700877e-04) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058477467558896669360847800273447026954149719423489788359591295714546467843323672269165293955807651e-04) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095089190949669139740751588532558447645404079769334346299262683414118861049055425240976664830760798e-04) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483396637613043304473359929873180333920257783169385640015089936773104891358651178279340765479650101e-04) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775880833258198996079546571207175165556140476367363769802683706686662878702020977703550656943340486e-03) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460269259694043569469099070547322169474272957936525576914911158019241377958303321147881701336364652e-03) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989882174890473128585773974263922457265165814657081031718125072178664168866384657676612568789004225e-03) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375379567938171771418955344279574546088914074722000658551246796983860667998971785316177478975571925e-02) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923278182796669382526778602559696229816673112504848651448356734746809324603668772832366221256719227e-02) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670213050771334713181386666934400406268319803835761438157359987787053000248380524895234828990878874e-02) }}, 
-      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370408831993725387812714636741713677758683750369027373557427859396518524187514691203748564273384265e-01) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544106987883615353843758896857965874424240817802456426490910676253216807032598061205436608703801152e-07) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468834434405496187384206380419323634538756456185440348757890693989401286799258045207856516051217480e-07) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570541156306805017724962137439778659800914583225404473756476327217891471558002624858982692443184778e-06) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281597836915177619044872718737196261222520873028595134476868828337239765269640773347196931658856180e-06) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368874183705797805724205227439692326982615606111484634964242890549750136946999351208563865250169788e-06) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5627932171348759936571216126279132838259809595151696328523336219584595362470884401219207226904283495e-06) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586537683460723165938909562385427135628055994336249495313209678550621940426568825014665706542110639e-05) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722255368395787738308334608123398882597138245858038499908258915054426893007518315109392726981237584e-05) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3426955127038464213223133806939601066880381382798669547884923316600479761790042178286974044031227241e-05) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166028438371367906144058045652606038733599833676612619333925997437880967505672576398359139573435898e-04) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058409377253768759178678329272202604131710056135575479144580987791118298427196200632558955241491421e-04) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8094897214964777820939276619900479317200572808119843231150482847280351143963735260454434380598708107e-04) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483079370631758081936181969242804558693451103453741316609680110995388967188176698460130495599796237e-04) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775821852451863321035150171324296006559213515109058315591419049568058964701464684186446403094282175e-03) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460115712559257487670592503409739513466171554835137626568144256066203932437088874837447057833829202e-03) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989486538544716268513194997604016580328544652173166334371645730460694362967614210418952741227118679e-03) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375301845218426812506073678242866379352257372992338930682512596681978229251443152916243311541888826e-02) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923119643971380726636294025588706065129580378153434151442013869261849985598139117076527073135932094e-02) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2669900987558196670458885402269675628339730603139363988102827091217201967391820033124530584826675485e-02) }}, 
-      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370346330254405913154456823883939514594728074335095321722087218335226088731795990552379852420265631e-01) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7543889260814483494320182286921564359075342157386857148164469661264779801145145305695623088428147982e-07) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468561969652832397839650013905296408341774530414978202577653951307303677577861988836696825899354523e-07) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570449695000203853071807580167319388962578721528574718457982313541267800444470739233197648963938733e-06) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281421708242897465878672488547840395894314955786050727631289205929525295686946861746005259816259584e-06) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368657841794090172704346498565856947625281644693921557641052271203996444787698332895265200693181221e-06) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5627176264125737536425540886086750289312874275402548489334323240602480395990864694623478988441524927e-06) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586390763017983746617205546932354735481960882585816716896272445049641653572803094935380283693673011e-05) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722067851800129934240728135125849410796236781140347312718741040500745214482303811471213947069475474e-05) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3426453757878776964406679125288836162619305177618450214299323141839869051714639306836530514863951864e-05) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0165948079263025878928751012002849718563275037111107910176869058783110415823031144771531037646871304e-04) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058274536109649688991086593197389987591312471124621259841235545887173403360617622038757463127771406e-04) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8094517039528684639784292909586084868955647091119052199080800327329551713103858131156419550298381380e-04) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9482451077915705189059981519574900004746575906579823496008567850694151289119379439112370059832570142e-04) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775705051104137142476608771765969895260981134551761865379527982107315578420882192634983203651555503e-03) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8459811638854962407912830296873192907257178919647701266078302717695268303668777456966642004364829751e-03) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8988703048780547860761550989092246479918672836317514968359134337344767903903605568121773710737927842e-03) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375147928737603788691044403986869742304402829549318288798718429056695071687911475472019993828781568e-02) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8922805685120566738184849775845104430091673083352513314656041603775239412786794175696898342676009481e-02) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2669283000306026918437430350853084406021719676914166437383320483583592148800052169667166225465817673e-02) }}, 
-      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370222556541701409144397093716468345136786240025602740013780908559979673373931629689654944942769039e-01) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7543045665125110443674216950546646687863344390582955207863415486904740876363205425232940534968992803e-07) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4467506289751524095991170813988510408734622768468978251818003809806179570956497806662544896434440192e-07) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570095323059678432673403245305298815053523788855480281916498713998584178175990279440094322223932787e-06) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2280739287865390100838034247808060924546101506412145416281223834801624775205735329544600282333171547e-06) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7367819612974518107744551756220586129569697129906671463301797385003556812308649706736258077850404981e-06) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5624247459372840943584173439935465594703944659569394837417552669883982127572205468979621664564656212e-06) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8585821511557106908300710913968670267590196665084463934258464065092078020398526477606252145376208531e-05) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3721341308277482281419655778371867901164790649429336989134195670782201065982375840709105457362122578e-05) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3424511175068184073242689108226709946491856685261814533004690668571423455354560752979391006819886946e-05) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0165636723409712282662203513870330628640691141233922448002892480949651573807980402431752379579385892e-04) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7057752086565908075814602493809673745016594608036600114320320500834678414072144214001515000136114036e-04) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8093044028568891265740114319331078187444144535893900040906623013060371687963426342384488569461601346e-04) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9480016722697701418941663169893640821005862236605232278575195466185449646948112267873851212482981695e-04) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775252497759286165967601551629311468842192027915889622082745595010037298444977346090794753309372644e-03) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8458633488309623895123574326779403641353734360427203158359342570035444738025931980614729016057411657e-03) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8985667374007112814329899175130613989114807284919247923570507455266865895911939995861023984328949356e-03) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9374551570793769867057760719119045332597225450362613294914847411997906138965654422006990653397206268e-02) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8921589234505067809085480263556968685323250367594428499415246603621015207353911257719813137507762570e-02) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666888577893491288333301146671681401434071300277870632253346571750050738410244844955203480003898101e-02) }}, 
-      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2369742991360183574654919276596949910549138700813676683383729734910176825272473718797576351918464647e-01) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7536188399039808644585228132763376651251190987335638738196750810193609403553162870120265426912124849e-07) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4458925072380017424657929171213322117443619527961763468452736268865847418876276612173752108882097496e-07) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1567214769353727769096387923677815717283188088164555689109012179720754787929817544825342347992917434e-06) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2275192154126385537166651653578099058269991728156987601291425663463940063764971275625331528782728605e-06) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7361005972117194842758075021702174427713731504933773553589300804378289305057595821534970803528174834e-06) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5600440327881414035312643022720819324128855859557699550852773108799203531472233451187641977008562871e-06) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8581194284574027130056371929879227112309026787634281722765512763889808100494848899838358606343900587e-05) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3715435514400032616586100945092630628149908445265344179521959134751551258295047139558599291651258576e-05) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3408720663816555772604561043319036568182067827482436631746126651302938752101323255018317330606077611e-05) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0163105830992595178590394617803348435812098920695959724039061987079178318713389713469867704140458201e-04) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7053505294432520707664909899023611404393488072217797057259266020677661831221489730689455368096844707e-04) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8081070486953147423563792052987245824331455389278915865091684677399934992386073828470719339464133813e-04) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9460228782020813864463859978312891048070661202207368646890212393554346085078857912616385953245695769e-04) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4771573865056365411392549564834959077272180024842330641043240309336203916733285745664695647916047747e-03) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8449056754265393483180010275455423563962710412588274220931928628344538207619650360542917322738880236e-03) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8960991541532375345766823182725857020000762113575866979855304494438027667924041854766856936049895307e-03) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9369704008979589690416925493984307716844812692245859421175005168256257835875647672807863936770422521e-02) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8911701202305211592734689278069821706787458412675467379836980879484998948115612853736652581684573762e-02) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2647425454530822038358511128426727947400892476136051227090417389696875786871885807380953275287821178e-02) }}, 
-      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2365844965607119241150976433390544867080944923649034763652931393722519953096339597142253495856749041e-01) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7490869469105028911699997916913719942989347978474489696441661171508472303214344371146307006020503458e-07) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4402212734842468070039632719711313443073126737675919498886825183127705103229097636610992223182975146e-07) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1548177501447038285945538902027221178102178545813177077507044426877423432930763648706711990859062876e-06) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2238531747175628989514459620346208774255841154884882472060996498482061566215802448643825193743051543e-06) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7315975356595999590883482217481098218198820699169091474237539826021986013983884895412317281953459404e-06) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5443101570629536176466027303737672196016617705010217998382230059988150245599527268731451451414162836e-06) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8550613441884096425222410585520176123185345963157195922260749241795192122126300100154291740102311286e-05) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3676404761384162938467511955189706977568080516615407137543790842483763117319754197581206731719683138e-05) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3304362882725800524241089041444793968238864862725825147438525555157102457118363030488934236557594975e-05) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0146379436729601978356012142943040524260347332514273410961466914762905180090131944191810783981457080e-04) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7025438704529697946898795281570113885098668867524817825497634082970163517484596267002246485308048917e-04) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8001938645598392212706460694869240090916558885130062516475304910169401363600237562558295185513477906e-04) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9329452423211453195073781764946770265451284944743200455963617244867248176010241084682903479510018773e-04) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4747262180034171928093725405729357747889195327284105256085954964259002844329886081520221879258812241e-03) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8385765166386407107969543680141742306939971040600738083518690749668569179680727341429668779715062185e-03) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8797911833272823538057366001845485433788465662188377372153834872603405933567068008908198298376419025e-03) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9337667148728319642845504936130600269774910676721646858412695340338820622861236228695792071656439771e-02) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8846353552747824138160941980768561494454550977659925010989068180568493957386850056249891291364571250e-02) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2518805582807717474357577444115653653948760682741966109371775924901540665503156349602837174517507732e-02) }}, 
-      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2340091210530125491815758708426673023859931816811554881116792024770370937248907822993303892861774950e-01) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7338859877099258647962835347831117805927694716746447802624741791506840099408446068116316990814649259e-07) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4211987164574525905074287427486690675481801223867532229070922020213942750839103366904222569687643524e-07) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1484322345741356577639320188845817005487172640020579486879183771402127942022452565679785711548532666e-06) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2115564732919805645171866050041886311686775545815921109659313088905797186958508016821560101568998713e-06) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7164932834122626332239659901445608384049614929205641883362630629482670527685010308428561918503715363e-06) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.4915353004393099496687307408488839645448884341587968217681790703062456646062770500421919379964112810e-06) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8448038614386998885069826599316340877307887102090523974280071486240697159194710874306163847040645581e-05) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3545487088570595860958156925220690079017620674757727380629494189429173917680221556999192635635879112e-05) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2954324085559917236898931782907427089582688982438236863130531285683875018274788519757049298635253888e-05) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0090275456117930075252872428669222433153568996979611693865057761630979889070464955700632590493022833e-04) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6931297230307110039364090035983260762548717999391651090827652278688388189587283847460481704899630718e-04) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7736513164354025030090795375347817477625967865377223882402007017772430148351538942900768574913592028e-04) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.8890799957645912426173010199742354100605483191319776520867188672797166473994649575536013844654678327e-04) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4665715485420465593386920145903002415353672090336338559212498580027777568856739887368670376123129498e-03) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8173471501639447927799611450255939062437919860362324869897251293012153969006824538779898504356023371e-03) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8250909404458629926817018986123133996792939721214442202322833189938479061940245904241557086885185744e-03) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9230210446913048947213513405954389242560487710751566025949626987127251414291041072505342788504794912e-02) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8627179609988220911412206620712069618629437372912929214613948359067160844520294023601211869007726128e-02) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2087511086344978631020888067359514456238116464215421335909562646171765016523190127167816583320817566e-02) }}, 
-      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2253807498877819559475292626709576376976614603602382975781306168889026106627619899530425198653583879e-01) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.6699735525817186500876252710130390185655111685324997270751191079322150071796211461405309716225510055e-07) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3412183727235225037174704684748623908373416373561809970482494435089045071322724452037490753155122960e-07) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1215843334463894151226522615266207994038267952768886639930668241427879785046142520973599809997265912e-06) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1598549903932635527193526263361912908956759530866658063224150709956639514238818251887820831321737044e-06) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.6529874526828433179602896353964672366191953036250954968396874025094620566420431449961712549162447028e-06) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2696434082374026837437916867657475759343748874388633194521923046667129506982301178523099746942074820e-06) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8016762737565178994480746179577664623189257999551007669811439424005010053038084858280193495971690638e-05) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.2995043714601569272536941203732163403867791997366810704796583556088297106219198482416907299381072447e-05) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.1482585914054835423461875124564197412207971085201074124958176380758901484572608747639554494632256730e-05) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8543862620963392315608615820278700656699056573876674485202514224736520460659416793327147522487400061e-05) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6535479390709253093535967553065951737039845662438741878366282202063040209641522696127291718821115322e-04) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6620531740029753566300017390673707850651896260575273231960607557946274137315840226194455798386044731e-04) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.7046485826765610513688396977237328260036691918784063073857805413330191848654868554234825419787568764e-04) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4322852539674716200462572615149589586684754383070440803437947765868685177300729841624238558407852790e-03) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.7280885287948403033178934444729007195870636923045618360724299387223814994774228487923540247838518036e-03) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5951080893551605102231969663714157732708173856929446483723677200584231333050906595250365917774455077e-03) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8778441537925114216553384399286785122920422061214145131052383473130703467346851672453263043022501938e-02) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7705941086416581295938859875655741602486033000361446662227553999229830264469625633980395145932089528e-02) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0276253055723152114914852539817698951191711041989180061548205741712160674197478425498184697515759039e-02) }}, 
-      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1892720716669369340006086475749993945563486822660177542201384189305743466527404754968685675089696297e-01) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4413678739421855075180364022825356257136432359584982143003140831192462526342947936471130126452908410e-07) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0551400732432986711113536907684625787594764085317825107186160038859332269850111230030556963958032557e-07) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0255532145406877866021570522183814057343673892759734067737504479931046322931140911042902841606151901e-06) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9749261489091352283043922048320782375140543239173935643329156671017658627513963077274733290897046845e-06) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4258361400742013521677440594550691912941133278918445818262234992858349896947505634710573361416103636e-06) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.4759677096623302034546831192197537878123380577007284056664139252350328972542494811274043214793487961e-06) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6474150344861620534021987863017660884528558923127465804389639144312168403739044535473840988524847301e-05) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1026186155751559126072768892157476471540710375701000112662166977593261434287186875188148208614909594e-05) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.6218388081427198268646255158862357181165767406717584947003652095303441694313973470488888153575509726e-05) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0106442146458851176184137094406537680678068720477897994317728411586966238885479533260054984265108618e-05) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5119695377499293599852868701368049222735204128540115960916267339642019299334458156985635994604049629e-04) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.2628825792883457454281899863030216409165786415019265502659025912971739842768341467586348531549144238e-04) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.0449639899870592659696940194165894078221478743636177276452778063686796017172313068286427667602147935e-04) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3096482581986325660863332596784474091662747261270395952952155203741901484600351250819416968434307413e-03) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.4088266306642209515016311017577611910514508412552309756476576232624220162363548246210170269087446224e-03) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.7725516927641543663746241641004050708957116300123678904014200940534945974707458486277716350323266787e-03) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7162979502192452753131843029188599382929488809290040390865445409193406685516748310926013615874826023e-02) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4414624194556262803384917614147870160931703376585148525565371844665819024372259873477852214071220106e-02) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3826625605767804294383252283898248047671502880846270018865399988762985504102483160419750581167258230e-02) }}, 
-      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623926404345138377749643107777119133015228428987222917828237019696441884705065013320651989657624378e-01) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6976250586927119862566839280784861786127304466483393941373435441798755421042012201325291386142405344e-07) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1244165623340501494948210091288046488024981034573809137107430438310179428072656363122990952286338280e-07) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.1312679035353397605298675346889539639202423830934331675418861300639850463061262603398793983628177624e-07) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3732810016720445477242390737573956641176334365491619862354750955921840437879183261406901115796009605e-06) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6868249408380213829356080335651253127343650382035647428925420955912629536854717629702363453556685157e-06) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.8938332595785141605002575601603966131536631272588834870020324057335053428517559305790129955238839850e-06) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1455434757878253381466049228732091993360309354071746451349784704632878720940520398713134949203436866e-05) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4620729957044995414708669319996568101818688951537575894698231153362617218934769143210162934042713923e-05) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9091913819827806420590795795197671753109641662675769199760730811631061093637849003124069682003884761e-05) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2656246201813572119090949298050349791372083049632859550731753842582881884006779183791496643461122600e-05) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0513602007915648614533120109189564055626219589415043838236440840434089129259035094130296475508264887e-04) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9642268838306041467087413828242716515467966004061990767552976502243119251203215475455372188711944908e-04) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987583596503051993070115595408879478119557051757328296868712083094570132602608400587400597327832927e-04) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1066508911281864890582925742724302323340487761158664256590258693696922148513983384403090006278468092e-04) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3701877292955729105238236317441918158894549429661547426511247437974113148323119569269804153419017792e-03) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0972045426702026416580110617622593326107685865793412949592355391051221436749253237915182102448769095e-03) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1912914406031886541900951719712037664280706418145594704518548916564427819168865819248944796470443019e-02) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3754440282301519138530716186918952697725823411277461538400734601597668074086907494245126004401018516e-02) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3199670244705709734475220815853266235843564399501424977336660944934483230852314342596371826413504230e-02) }}, 
-      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7582940544827822979217843014226790405036740218919712445624306293463832326743470955154805557016914527e-02) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4094145215545503487506787131700707694229362103174501988277658489680717181982924960323260821785686376e-07) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7637484422443789008688342840600548107990825792392106472140897332367661346538808954509224156086072836e-07) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9205726781904345948373516749822502865185650090394601022658861173045313173399231884165588902900241247e-07) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1401352589592872003804057193489344366502585931214124133189094596012656558364352070761978375297931996e-06) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4004479697802828559429035441443346108753189819696384936079151423549333389020969581009248141510578597e-06) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8932207611318069177704330529883321064842274046146074448865670532015489618930838973205025290180173754e-06) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.5106136671039438983671309376026672086328374593829432547773541532958030473087585703383716811667469839e-06) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2138527870616263904775680544099414514949798507794544947844470960984673732216595107039186557065462933e-05) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2455170350020371470750701358798859041465102219021868458528970513724733856347905149778999893548474074e-05) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.2018919358079833573283452467652441052327239660015470706970376864867958960813067742916114373191463338e-05) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.7286778739494326218070943169795502508728438145185707323921324099753607377721123027961766154525391616e-05) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4609804313101208115366975867181071837497643175117892569504239204070181043028647548039559794314040106e-04) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.0670762101125510165765955560026126134549174676131729427866494010923576683617469899067995106056262675e-04) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5605489750708284977972206109427222677595925271549077208714496655257364020889471265866973139217106312e-04) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9677230776188956672976166863231548209874601434953805220601694115634541354335517619330084840280189773e-03) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.0608496418125038325928518149083767236035130922856737352610604567395903062990192673525636689717384329e-03) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8813060777062647719688913844810793712734238706536298480777712549968867970939810396241497925390692747e-03) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9647492772858641163824841783132225539411170122745586049582537624704981554614558194692933473380216319e-02) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5381659856539630587499701442146825889557133970001042705765887431448090194337244545718905305244929264e-02) }}, 
-      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3785061203022238770986057462280972937341297064762834382815170432640636077454406803756000007992447975e-02) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.1272480580244058908348694576100309221888373961347927481725602767677125725109379616631041850448873886e-10) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.9190741740954345032841775151980032456278284122104154034443354349316569650875369507249768049980022952e-10) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9939658967593640724048689868121060211918348884225276300796434590100321714874558611474689717170682612e-09) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7655336192903269271972605282492727964008840162597902351675560250192550108194894415113456981999972036e-09) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.0819052274432625337708315394646536628947261218417612814037585193177943962379338850141957304224603300e-09) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4744457654011290479181904245418333739531439567387855848701099191542700424914809802995681670199248821e-08) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8094084546440503006488596577980037673791337173354237221144019533999836012010450508703588206921223618e-08) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.1383144903936170756117648390892799792759418313380584074176571304658503612534117962611553983929387991e-08) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6412203902314335048885016357081830426118138762875212219257392754910283912625649390551340931754952204e-07) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.6305353728170235216236397863723590585572116416193474938056761116370316788482872154088435555818240019e-07) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.4139836453324307187193989992820997677030849657431183497603330625782465090948632538796309027887302122e-07) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2444696329736342403910257970279114007634833916225334973415453391586184784451137790593547368499451341e-06) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0565835326831753292783877963654259916153625718390998419343016991301751934749709836367001238089869963e-06) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8227024707251755925360537925343432632597676981424567603265424964651843193509615354498085146168442049e-06) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9403182553277208445892808482460430799032462631184042585115333568677935315091318041861124329553170292e-06) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.5418580357244595430371130651578536370671086013444693032582727135569247923175205141352767365141102134e-05) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8689677796792513609266168273000706486952080133835305483655921767025880005424335379469654286983036181e-05) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9705127851647786148580193077987531132157736930492587502483044864817068187860198002410011626361734437e-05) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2946186728124385892865777998408331723153136369907133611183383901797884906144002133642324918324323913e-04) }}, 
-      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3923002576038691798553508608836144074690715242718362171227640048416259724861666146017004133820991180e-04) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8775091381537291298802581420839464684632487539863548659443625625032104777638276058215252191064281548e-21) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1109359719019973419870359580961277522960866802862807459079302402193420347641311028516767703833380998e-20) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.7292036674359947644412642458450691350692957029853295780807084357310399290006591367923006601211352153e-20) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.1813941218553813142748314331025611291174780878474098899764002823564240987134864507466807987629974627e-20) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8210313021662684640222157432566782506358035302370288576392589175457672260850689239981877632139884012e-20) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0821032258415834621858178494839767533887580869635754889978241524968535296968065563768821807731105505e-19) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9904695732637623903371115230763405759911311666890279461289185972954381415213610037567019586452892417e-19) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.6457185727858420484699945267278656778059161990481478504910475987360928030542537723143944887362145221e-19) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0442574085006314010188888661933385612450006963670753011418322475200463576859009962989197175044177980e-18) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2765131612536550276361545706705540700807152358889365779633962830894212140034371798129971122768710800e-18) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.4978868519864848594832473053857175720475398923669340751707914481963036402894014045770222411820466693e-18) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5499595534669066889643125676366197299698205162777691609975990728097604957115091842894990444382596431e-17) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.5610907093833923272525518239683008928435490004955632292298001564092676017954027917997226684326204430e-17) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7580234277664430037187822562288098048293836404536425825824596744800642911535277315597408565126615250e-17) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2321186497879503036600238746890439284261422515090336992666099604578178066046774628385908015027622883e-16) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0669367031001267543923686137086472754314780313871226158335462600632425979196652359802822281518128286e-16) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4012598038320613714860099148253110544644911874784052450555517442477033712005019727755031295526269706e-16) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6626596813237621192159763379026570215661410472574563674921392686229175202891314201290552889753391299e-16) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0300364202583674278187780260253579635374205171336912174623664325263567297497279039443279855484834853e-16) }}, 
-      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0307290643193835291246514253839652306461366280467030347892448795563459818026127427051435389505579875e-16) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.8611889442284801164171826707727613955504322536891067455213490405146683921128990938854593117038592759e-62) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8375315008816372553780195058505124497031394278230077955314868617380512121969438935931863088314143964e-62) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3022747866487774148704706414221359261513609079662289950695267904114212885604638927845498991466879045e-61) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3592495206707220406632522841682184283991574955943257136287593583089099470095957322574461603453715948e-61) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.8111767648503921161955204636904230194523284472269236204472444865015246531503513209997877798187658540e-61) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7292557712999874801467125735058620804603383679043180666394039099790140835207208977361304009314720209e-60) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.3046628524545581627945369556807627910753595607786187036487585640260836055415877450989451471807467005e-60) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.7704122080718956826805666110747666959560470182769757971231588293495323570917612986948160274856591628e-60) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8102164773016756342400147510958204379145371940349237041470162278076435448170094253766960519033182067e-59) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9013721654782982495163567662309119219835417176093514302559962022033072213565325249175183949848844236e-59) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8682983349039406994693033519328350505691610741416576921615226135354229343228520343713982343384524763e-59) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3721213814096576942464130221608459280048961451383992158824018054289074461266783579157243553165195287e-58) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.2661097694517704130078337028769067194288546266471575598989830552124115054077755932057265260871653550e-58) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.2019055855873436579795022632061030682446218481634133756344134529805097787424742744282640464405087976e-58) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0714051548132491807308266986282447832869049808991954024814332225971975856624460979483409024678542867e-57) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4267955959137451180248412331366621772066730480363293319199961541676213018968564729204239309583553303e-57) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3933420026693310991167264980555909583755665376042228666041650685677212621663982582109754335339054395e-57) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5776337165680679993459905886581712257248690979471083013357746674391774624864829628322656111213758179e-57) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5778904711805396320294130240947179501550112277775595286346753751493503962606124774831276551037759079e-57) }}, 
-      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5778904711805596289556229926952595021877356045398060062603228197047833785568400654160032775804172049e-57) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.1888365101242297103825681239385392957897876567799365354945203826793596118871833839122023554620932611e-220) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9905260941571174774974020916015101593049774362841254891745632379061478325284789552053133999562163205e-220) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3395447453316922052404458542684672983674119245675519838150333790490585535307543715835013996165666128e-219) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.5795851895383583004463764366840590760308058977890730763037982974071203925069861582587598859412341523e-219) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.1685493053402500230152547810636952760068021626532662717841282580320386971329000710607622558310677621e-219) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1071030977802852136586677112981958489732809307206695826365444478277233293247585289359253750044232722e-218) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1517959506598695288592227903970737697333134104340788511892889037336216386710223737002934503109204267e-218) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.7463631122378937373020915225355900974860871958517157525565555439261558126750385471214310736505665848e-218) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.3428752115379826995320891772265467737476607894851870142379945386776107220197683239479313743686854215e-218) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1768630260029775225366080320114600342796489965638227709869024287320205170621581617245057718573869900e-217) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9745155411321462381723397225892404159579268252493987459748657793989198573049319348783229772193545760e-217) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5597436906849344751575900414708625439700721564469548566595466601733751228978954319994917305691053372e-217) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1645433401644906023893886016954990287191764143466642672390619583124777612556047201285364752375359290e-217) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6868309860803034380321729626638316987319987278545970699266609031456618628772024774957092094354780118e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.0617140487481945977999693167758583728168124944942134161892822376169178725210447625522800901796372113e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9919196979584720058037874302966720807333369331015527050221949769734932134915502556426445680579384122e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3660992116463343318939727697628220649138016816518709766923333903117844813060220514671079036566465296e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077249626759691171617287571776095422067108496497430027105092666969593575441493831547965048405e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077250008162193349484231086120889429083547603748939366526456389780574428727014781592379827496e-216) }}, 
-      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077250008162193349484231086120889429083547605022046959266045395995640071810692332784456777491e-216) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4690531613381354913620093700136247788965692773576329039423352963547389395426537899661095758009748606e-281) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3411906246333826858610335030987922315828957754431134878388517767898948967806144829709271865803454639e-281) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4572562462679602405332187506757185424359326200261800392750904594046913966622223314219419585941901951e-280) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8062643059569246672638533359552334581032188543644001151508898095062820956053611829970212372284800008e-280) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.4469831862168377433798391236175134328595406064197890047247783152749382520192996421633538659296822832e-280) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2043887608691222593475785944602129589016437486015421560287114996549955138461153126893108351594632463e-279) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3408819357579524527358392069028774150930858984518341317722360836256312409422907314398768118037425490e-279) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9876946352905690988165977248362946633284292458651318255845185004537965887541551414146398832409129800e-279) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.9880655822414321469554720694608274431761980163787447001742597079918873091295384049017698103495626289e-279) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2802545545157688858251928815058283041086561664899410745974438776841182866017819374429192087881195600e-278) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1479091947140910733344309423606053482203861293149238006531363058427838392493347589201424216816922008e-278) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0457217302793690308246844870292672693606197251641371231542584788939686289581649585934368129321997419e-278) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9582857497960971154464700433310926762273330017544231679324843366173086104685846060339717283021779333e-278) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8277683499625184461104549781189121194781487443742338074581402223334173020412320154894466081815465526e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3094430483448524679473911364507412361534423943075114211792537992033694136590944627923378743815069552e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8781878568832560999931424640157301603866085700805739724437124291673152375145142435454353672737518595e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0679269233892542237968072156218035478119266787230392903937589237978752733613403167474753502267929867e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191712436010540422611946289402900902437773909418576681915183547203004833713670430878583e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191764141409492074744471120889337814254009180789063464783526901907235918918615373295316e-277) }}, 
-      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191764141409492074744471120889337814254009180789063466883605658058497337000613842289139e-277) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1058921451525419776559957140245147884763071818241238200418489410647463917397903465493532430185697251e-1969) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3839190057243659600454636521408263849147204923946858526223579325088758974466852922930649234909605921e-1969) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6455561709236838071428587478857653601934049279304536672527073498418026181335803523363477558315986528e-1969) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.9460285922161785590910016398085185073026483185033478205339969896888495200952977624334909474926035398e-1969) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0988560874416995029637012320509384806783365068332570850123094547614230176939185147089062389033764822e-1968) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8394275956570668736336535414292364789928358813780350913454212307704520372176347107772130232061912004e-1968) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.4623163152004318100249976963232132681412068958377925424573750371063796554662903224448179180853919347e-1968) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.5241345718422482237113811112807289941488113850074108424498070890361949718960226463322439552377894056e-1968) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.5459745678498590763476278683740123333573852756447815239276300933169890723105841962539447067218672323e-1967) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.0791396608854027911361772535639649618776690853541449690496164199768635929303345578454845023647913041e-1967) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8370958812363155756367076636545754433853457740339121472961853727821698280164360894815180383896669294e-1967) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9047691995466355744281196922173849628538110398915237159957132467865518511462381704185747683939048295e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0752987042235919459878187644772896006046537883620898403781990167816803844260379972202315542198007847e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.2445223124169414638194673550498699111024153834197070604887017605239720980129418816730277196580717530e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2419532742607652979689589415535479172545292513415196106733489093265349042071210350984500309802076397e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.4236035512723332442672004929621139341255102674755169625334384496639268550125855927588392670752698781e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852517943237702608469529379880578977110451381771518821305299682926878914271e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852541868263813221488825644008510637996671728400821070625169514209577999860e-1966) }}, 
-      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852541868263813221488825644008510637996671728400821070625169514209577999860e-1966) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.0748129278600596954528220299821768098184168920714078166703458677391313861527705974326480558046305115e-11510) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.0992413775160245674610930654799398836926032846637383722410439989885046842997040256643145406982419461e-11510) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7117189514661940493656320413279958009071719120005248820913604003418411167999536985991502506803649965e-11509) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2962836024514384859145736023309105966209048556985617730122502878128567868227649343322622917678357221e-11509) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.0488789190772057526446735451708572341419681961182490045566627918905287791998765715092749695456287815e-11509) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4146529601270493266764994076772458791631638004398705328001841055202572216265675919101101917742451021e-11508) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.7493193976567348455281902532428610304364854399908025815419995875288914098224765203025747615436515385e-11508) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.5087287016764363525439407373579769415443632173118571955068102044186168469165226170764942362232028908e-11508) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3701000096673499806320282769447132169966938785054274443321188246858507082143865847245940346224301286e-11508) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4985393642619134301415703611971475397594478016655803685862745607556992566765575453077391321037069120e-11507) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4982193986344979574905669432725637586538937726295329902728690815164755183227857345643466691051029105e-11507) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.5807448196833527521132576929722910901042986151505707785669474650526713813441640038902511753829802809e-11507) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.6110879947846497090088396224043999338435660408866607773256784711923157484910860663085705809104477540e-11507) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2402983101559782907189709448395454547296042744185574340487575432305931048024238880284688499193339734e-11506) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2821052434883795439401308818509913862628393239938943363240580031174458697031898785185346326660367062e-11506) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2821052774834395728536811214692957888607103413398461970599441589363697990996440053473741087542687827e-11506) }}, 
-      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2821052774834395728536811214692957888607103415120705961731755451942950274351214562240756786566415880e-11506) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9395382966705033592134703153073514197118768645638936616683297940545089631784117757475209110273097903e-46130) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.4327677411382935111533621767300962862835722971011901384168930638432714464397793034277093604562458528e-46130) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4950364535148951341123750197309866106947523411743551770614056439053444996531393966555495209157294911e-46129) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8047119299448225767070014874749380806244419541653176396341908603582552730220166268122496323323076969e-46129) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9016904023537840481778736779457998298423119275079254406335075613861728414922451155591019304761552817e-46129) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0618321142953619664160662283838715936887626695416618370481046246079544617696459559316965712280711769e-46128) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.0060179866991072548732583209642417450298729002189575183162951597479137136540584943175333756506568031e-46128) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1113845876853674233403958799927117735093080533817945300415581975834456925046777736751714232676616254e-46128) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3600711107466471212066893112885277786015694838307316185105290724828894031435895914346506301629191517e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1609201745692538475440420925084414768836707662164216445067574464834432678009644116813637675429000596e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.5341571506804201219632283903140026412323005324981461430635284713016190760584731395763435971744168479e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.8051280546827348512809621981261368607024960432163707452921572017963215717077740903370362886183165265e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1336768869281447946944802636740899403311263552534174283408109951492246227915924548855695988297248459e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3327982069106022462567902343901031408746976046185076445408730706689123551614518154513721629809252258e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3329735296822655134577258042397996700597579830746513110720981259099419124941821574869816231454349905e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3329735296822655134577258049931965545686741399847765847267843483484367345008772566079195862906393993e-46127) }}, 
-      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3329735296822655134577258049931965545686741399847765847267843483484367345008772566079195862906393993e-46127) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.8970824062967559293724564482647242758872962220538594436241089662875145945191329298204542259388177190e-95769) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3740181974988169976246806188913999415918964614204743872955635859611325662180094040251318720115521036e-95769) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.9691055624175544509773561187519582501200219976282497241115142329636462894043863588375681676454277429e-95769) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5346087505620335156785115644764473751440499262063237292336874296524886661870428255950466295362381552e-95768) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.8849728055940969929840069275483862913314775990248464205746830906010585073062412675368114471985177812e-95768) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.5845656449006222876711194464859290754968487331053611419604235920892479894888102058843539927134382271e-95768) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2788538687379486813509523668310218089361806314316981832867873369333226589747891090038497058088776163e-95767) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6311911948506945582285929830835233308404926706134971046859782562084543890204775679504044002680100424e-95767) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3180270262900194725628396536013681963483341601275232539901722072652894212043874109763403094157616698e-95767) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.7973620132387820204212838131799757347464111508824411064035476706242230157771166796468810351702641763e-95767) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0827894702582808382442055997596385617157056664666113276059042337660185775695108604283473582499556677e-95766) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9761602054664699649825146269315469593782020669491714602815443960521430510191646466707282147682546940e-95766) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0668970408804251977320044351231117775910940227986880037594396517490139115180277009702045216089476228e-95766) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0687827398366389613632241666549399252793955747734415407042035222273339570811126841540951817525228629e-95766) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0687827412903810054568975269517502912472826273494213520454812604526178303766719115832986362600933622e-95766) }}, 
-      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0687827412903810054568975269517502912472826273494213520466479493972137367333952984023598626449967595e-95766) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0001671747369380820321086533176408638038217540074872159743947371592865810958163609370967810039156476e-296900) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.7544228867984488383522330714088228306103589773362622173852102713415292851000088739369015885936801171e-296900) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2602755064227066610910735805253263696548179917448031266718527135076699224088791176519924806342834392e-296899) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4268558980376162612229308174577422812625241477203728303093284183435380166838978799181529392942816271e-296899) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9808815792183585488102564081715924631919323024592729148814008967383802251856990427903463299870111929e-296899) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0407457705464995204757263822378038985299816918038739889539467762048744452973340282823332872700052518e-296898) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0182154280128975185874614511648869082292219753774607562714542092830081590914656963910517014491979292e-296898) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.5708624362440196362852263457172342224693447057146744509682412320401131298653669558140821927735079557e-296898) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.6665191616452770383795775842534572798574871876167717517802892540763119581366350073770701924767023452e-296898) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0124293029674115356491222277513495050532703460227993200160937942765518233862199251356065114300645030e-296897) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4677073680062624705353065871251165138900729682825573625431354830236148762048040400148189699167949986e-296897) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8573506082617794833003107547347053958551867763619614029904639954388422616419224289433639581029453479e-296897) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8581125987900148136685695790818649057329338819283224343792518222847326250421716755439348555498127238e-296897) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8581126085127066590230423340081822168465890909255198353666424755293992305289912476223561300844899140e-296897) }}, 
-      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8581126085127066590230423374789426365757374833786076488828051685705869803394774656323493993162012989e-296897) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7597597436325055972634718522220426212702069266812096059615722913116180005190943766492280430711117497e-919522) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.2021695856874333270623678271067456417537288897000267140098389430600909588495832776234931875006476577e-919522) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.3920189557352194514041483196549084145232686747069271738866520005014434188749738836078858215280757426e-919522) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4233505043748575023308762723822033477657491140048764647395456111499559736339708658692516221704593079e-919521) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7482031628011484397489728962165412236547763717085257853320240426084175728151804834921488196355444925e-919521) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0940349748973623924678916858140674019196678129033371510361016631737514328745843149845051413898421089e-919521) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1761425142629714374337902954532956772848214641487992569679141623984379181022314098295964045490282228e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4921575675714886039013116347465063638075462427588862080806235068818061657639910522587815581065793740e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.6404425913195936667504068902365201913614522154762838732802741304111656818341633331981127675343379340e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.0243622088128554435191316794988139702690192950382879753628220979315939788469475119067572869109365823e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0232318585814806386528043241545168362070894038880134460634781805774910337373639244007382572032739234e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029530840349796555101262931653172778996929860412999366008480143605888116336741905714651068083749e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029561927905678974990427784242270077096938050545809821594969347427521187083826032782145093546296e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029561927905678975045887922892102716120847230551878403312503457709682266545618851313669822996153e-919520) }}, 
-      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.1930029561927905678975045887922892102716120847230551878403312503457709682266545760776342308015418153e-919520) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0525398275059144725168417541705374242914915745043431027068442519067648540655615453294018295229250785e-7364238) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3171410287072103399076637748723819745032446141490297880616222055468557262269877310462543192082170899e-7364238) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.4201920583903423065318372720977986510574820288886700128738096978326145751630674480656284955383335768e-7364238) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.5051623569743158181825715259924037431639019090971787425979767700044168596452330653188384660148169674e-7364238) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0441158791802116525106442322553609028306185806679638815053355610949452816377018850476899927399708865e-7364237) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.5810621278721210036240745745663277491200018237826028412131086018157133354057210091634987909385143503e-7364237) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.5910399264914145173198681602471235184784666648671067791498125124815345989006355326089516634013338218e-7364237) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.0446821095168455006004359073046215436139735578091653870570118151193324069294134892808171480496532727e-7364237) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2823407798743511272955091153512987727105904222018559740249994092427989312480497425115999759455634694e-7364236) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3086457964220495340954575703646204789117605705244151049252365087803468138590902594901164657128387080e-7364236) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067646161723368419438872527923212294519529966183445154911733502300409299439547471896455881465430e-7364236) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037598379950751785021399069180527750e-7364236) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037631650829003683555763256858199512e-7364236) }}, 
-      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037631650829003683555763256858199512e-7364236) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1460910126808256437221882864022983158438922650000967743864366525786529953482033115320926210514190529e-18034605) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.6855661004158066957943934203384618739066807123222414494049700750977677900290939349719070748778501628e-18034605) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0089355574084103861847668715827665447985524719642752183991709406249330637444297990020228815682957568e-18034605) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7314373933567563034602442003186957335351743568650079511748232590886004613313821339535879806965627271e-18034604) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1238291065279985182469561750406425281625133126139925168706952109487228868188858453351513019793341727e-18034604) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.0949429779646256395875711680093090195119043237924916717227875947607106837185843925800758149036661234e-18034604) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2156438494145304799031308191228917318034309870971173838131107438974843026015387093947400415029086379e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4081055225287483129836024489937471020027347843038372498027258579723331285416090282955036274034849093e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7049719529195415909040690657184177013124539889410171908393326581375170865999589467830086225856426259e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7054517905138966228117720801844351567884321129433005513317115322908076203944163894153753323401237178e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951032784201664373345093212443227152085026878174600621679781157245312813329607041176e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951035423912776945675490572382395279302460767285286806703096097254342933798706666437e-18034603) }}, 
-      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951035423912776945675490572382395279302460767285286806703096097254342933798706666437e-18034603) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.2365386985485824452046302463808405986528968739910240838150034067616028395262947707375748177185020974e-213926796) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7980372303175708629519503157005395955035480860084504850660947581670772932100736721862285533753064708e-213926796) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3187806748346024411523370745020464683699718722277865926945189587484276690724617184400830103281123912e-213926796) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7535164229501810134504007955113598900511342494316788134248364003277800751640283235910734508850774472e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1200035538641165381014264977857554068500018403848883400543495607177000965263856118008476656721632925e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8565971982391923686204287957318562939706150528989986320223263391446488385670167788549721224249706168e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1615092093123733131361051696873812485255649847963346073902972494720967345980619337208590622361446865e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627686350879215611350573193235540804020951109258981251983133082916047387528683970349337461226953642e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627835650444864618495857270828390328438532868362855116491991490232362371244417345061392918664400449e-213926795) }}, 
-      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627835650444864618495857270828390674008441557196974871479139803402308298850057953535052644800142655e-213926795) }}, 
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232754071888169814325928268239884486372691874342956812521082730648643186974640936808405777870468e-07) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991818847944488358292096162674677254240401591803431829935684111943192188266678541525762196399584e-07) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987311932421290676513166688187937163430741211292434026295198499510842189554839176055050374544e-06) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699574525694076153268820857826830055812284202546456173259636892591278545272175070257347473957471e-06) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149782398254303511225955773937565838792307860324522944171713046852204658446919929065792444550e-06) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368807778517977859121445879678015097215977830989982024716756760879493692438419837710322114090046e-06) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622549454356237914810697873043993635206365954012730510556735989900392568584658824015899162236906e-05) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363684038706237945294842381666580083784201001212579385105433029945599357139440208530502011634474e-05) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244734060608269367960782024063961865409580776331380624911803749846156793249487878248545601531213e-05) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856388151418367878313779849987420034318618585018302377265757651137097414111936620111406427125e-04) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265854326602682518279285919877142362926912968296718492493077609349871988400610440167118741999e-04) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116816577310187698736588393620680459824561821356129805868982439168323299871013712685313280875065e-04) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442292800033761621353006620921283539059944892037051546280947997409804311231554324236901282463379e-04) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320683304881597520708559050400479343071447923717275214173990753020524212319899235756498695064e-03) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291355353431423529489109702508499010549722887836494454489720400429148478458034710749752701465677e-03) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939107544875264882926761541078102873613724757945283132599714888310624832442855939190526870888106e-03) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390752352412863732016249824209087483013904103071613680871378667263275228741402793087929136772709e-02) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300996768761237101143353675181372107282287973902962217761551716451429685664617055964579169309354e-02) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257957136651636798532116450898262892417529230686056739100208577508554316612972269210305616970946e-02) }},
+      {{ SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417826092910200386273146083632151611832692409321149229531049480606468601722775882411690476638119e-01) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232754048540184979886423303512409939672743833798663433829739102689479214640901302773560786450597e-07) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991818818726702354564531690723357532551557300734742264029632431947434763801755115481126836150164e-07) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987302124558593692546020629805959765227389520550879373735687364514529604494412561248689031244e-06) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699574506806899718553071679341970529778880781898560131185186504643782830396693831168591175317233e-06) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149759198806969085379899977063455512108168391599269041505755685202919317411782479480658359390e-06) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368807697458188418415959815698326243194118159875339484284948616094231925906127588538838433407846e-06) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622549438601209003491535235093858427394860999232982214932397488895278256113157530007858660759060e-05) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363684018597876366363509467773765537266686885112309176670598367961763022194195360069466062747587e-05) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244734006843895541987411824601508866273939725635132871459415441302569003612239640240135652238511e-05) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856379534101052388108080041159566288098802777073456413189509642688626957361938611868090525234e-04) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265839866898611206218003624386577188607420424467256510051225964682626675059165902904726536266e-04) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116816536542035387897782551349754503722699222550802682229939411184087904507617088832412137594247e-04) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442292732658727063079559057199747577619995930466481453551807299540252428863673307976975997241977e-04) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320670779676959925554881559875838142182748325192066640457568157543761698088553286307933916194e-03) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291355320824048265964820002189626866633910862265609732098857609729932960566516839012681872216101e-03) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939107460857657857135478909664526215873923996728419537423322775481650208621214536117255227072021e-03) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390752335907613249893988001654834371634310017323014293971978142943221787504294985709749768735994e-02) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300996735093821226094771034107315488077427230676960904037558371557927002597098083501223910964697e-02) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257957070381664327927833317792293914559191891429927005082327551091953751101182443853636138564427e-02) }},
+      {{ SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417826079637276990402708233512217355280071321802536596095728721081989203414266738988769580813716e-01) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232753385237946405685299306982397284894452112888565608877032648092016775446273654975546464592632e-07) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991817988666934889425187505065289206002433630211893571495110692433142199610896204155658997841839e-07) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593987023489064838282932589205883862257165267242713208636006904033825726815826675492722790697705e-06) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699573970233550955128540360400291484069570838666316660012596272017419721404269577117824510833336e-06) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999149100116429636439692078199439117048294764953740713781280265366418938125257589691153039075403e-06) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368805394598212466059598970308173634668124726134070264201610360535599692577377882727925195383906e-06) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622548991010291852284129723692765265495350717584271822194727892490401231911784023452847212298438e-05) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363683447331390460030573544558580642123329989103448497337248905374925814100164464304311193444672e-05) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244732479430297872309527681035919435807395870227943857253468652870847142451463141064254835736272e-05) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074856134721287167155209211873012901368546453928873867089031333316365506075439777096621555314002e-04) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487265429075382870870303284410372898738655380118560119058994948291965201480808836440002296602965e-04) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116815378343292238742654536289436631030773774095448092514197289697803726232739955960753490440267e-04) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442290818574425423615611944443554067156478472042239583252377039330387029342418137301455248100177e-04) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889320314946129284235071039139069919257097148235181850727770224210607789230986842041163479820747e-03) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291354394468083942165905973932652542303606383301950768032221379783622606839054738774602286482023e-03) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939105073967859228746584102188071010073218315461194944607858194399032935777088124802766040789662e-03) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390751867003351462380012501182873635634138639400510034727362117430446617338997250423235984766077e-02) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300995778622739234378202690259765894358090197460485276199731115373115784312331668101271169001698e-02) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257955187691513479469313074510094967814838438971700783072868366939270153158337907462931892336281e-02) }},
+      {{ SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417825702561488081929606361989560191187838772676642325469065930419125937096149358034587761811826e-01) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232751413801325995783322593218512863187569260171927193135374641701647813460334085428319972452594e-07) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991815521601202943091094557278609163701294842540190188396400300313005441607367201939918400818709e-07) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593986195341375609642427533258888587016325461620783388757705578195956604349926648995343064993738e-06) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699572375454749119598575790169969402898676295686628290277096559207165513925325523596265807623975e-06) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999147141221888087198978995464927217868775517076245864017110538145607413174955637102766472476408e-06) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368798550142963788536421213818102817797214327031648667116023760747895461431261405350944352026937e-06) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622547660701009417932275914427987611402864760364960078867887072867119859450973026086325534357988e-05) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363681749439230847431294599889750400396523417224708964932214645961786109852935325732681686508004e-05) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244727939721360012019185967639439836997314118305876954680605181872481671969974520957808889260179e-05) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074855407099822363442600118786483907696915105277008690626978471301130628953245158963122109363209e-04) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487264208139600677525473347540694236300931916102318612152269257858474849077971264275320050034830e-04) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116811935997882904592993441661278399873836823233149257286813491454468372915592087362351496722778e-04) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442285129620480514497196801388966002405647555521943299954519984609016936017655529014984386757399e-04) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889319257353909836669490733571494996336922850098041044535837050043760566002276342619380953537044e-03) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291351641195193549601814329111516964813652987491373431733673753344285056966667394733388112821724e-03) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939097979763009244460647689486784654892802277291776750519423477349234781286600184877076966893811e-03) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390750473347519482936039980771807017105642939013101034573522706294541270175725797626646816614827e-02) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300992935843071472496647753013003943149095308883723654335436490566131293838484719463449389770915e-02) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257949592045829798858273667940725509264162794335109102811808596367727705177830228785209304521289e-02) }},
+      {{ SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417824581834049394886770058326610159893548360685708361968305693658654882373899711462998927866814e-01) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232750040477047122067751693807357017096131454685131005348462301382819333228399788425241070316114e-07) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991813803016272449711506620878236702074751550123778556664199105185768171303190530413485848388374e-07) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593985618444651496652418229187827186032017038315551633530198786499751182345315831527441317499801e-06) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699571264514419960809439721974269080208701754381753856541212156189064685789797704208337942356459e-06) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999145776634558313735796316353644686164366496808806797648223877356825458373014245424701759192768e-06) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368793782220692607890333005464682078910627434154285383478633606683462674419735299820684127740857e-06) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622546733993035616417497618551917538876532761813116942907489995497159173504577004799823701969550e-05) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363680566669010610531855398039865358046532929784099199994901683321404950551309122698829538126533e-05) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244724777310537955124444110791927105646873397671961371655873823618343289791611042273646876006649e-05) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074854900230763982641802726062698273794548453487863556285807266897032520590779524206288470900803e-04) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487263357622401558457456432817316876851281807128439661770651698173110029567506132927328213608104e-04) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116809538022478589981754987918628810190867592870976912239914023399809300201128232319869432330195e-04) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442281166633036204137305023983673467962824080129831634736146795159256836034821715809502584731958e-04) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889318520623620321559127468891738287695627910099668410169977076174823957829505871087584031093833e-03) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291349723235230954051404128915034641635227620881999918304674206905657662799490521320977921656113e-03) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989939093037862438400531885288942974489368059229858672226842571267448632392424780703204812286225012e-03) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390749502511647491884832790673314044826766063267332391130791527781627299516401564801615274233011e-02) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300990955531710304166357772564188944846072180646355553153926475205717029625007985384014233397858e-02) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257945694057939253245519844189266354182474251978671038889567453553821096152902784900792514940398e-02) }},
+      {{ SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417823801123076703965202374617456906785565697925766485316078826117388307481037049779129175683397e-01) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232704392817755767250044183167604018478192215080478197343600405218631519980006418182785376929498e-07) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991756679305159764775443978595888055426626711545494594359427852936388804082493545782437967551562e-07) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593966443086352140441531361730440161897134331536733472355010488249297487258653863134327702904910e-06) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699534338184332754071188220840303329136005351781986995708455156318544471529549429086854820613863e-06) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368999100419381023202672499385314515004602069937796552592139448791383522993086571939612314387730910e-06) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368635302177260323718370917953186400432976659474427337469380078709018483341480071655844207799987e-06) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622515931326468499526049840371282782186814867821050385630552647336320155461373361225802669301418e-05) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363641252799108293443350701634777404129484811684328171622268503662128089202728961552855954715606e-05) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244619662550706478505465508995736750488832314631579009067745079458202618327232434718087816132915e-05) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074838052508461081280689303627900858400893501000253775429712526601301831150088677896424052075413e-04) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487235087446213699281691344056750401939794931246920707976374223648553877441336730862079293207429e-04) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116729832183202979598895377469178995211671847355426342421076809649322495349270909793070274868156e-04) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483442149441662163225191053108961517994680039333680611000973551841033911287111477794355705993020501e-04) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889294032588447021761090188666263129250089169798643546207217994810819429169350858996755737961648e-03) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291285972536103426659901433834777615558576911133860990832803526670126316204423389821284340624355e-03) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938928774988054214063233312044653438741343811360388023141619757364750750088950549138307463049055e-03) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390717233086433056233588194036368838548015335058146176588014456732053099598255574268545011602717e-02) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300925132346542453726817973933518518157411724050751957662689898563974432170889526926790210995599e-02) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257816129594633351767645766709593415336287628761383310500307443548831222290929186026564602181885e-02) }},
+      {{ SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417797851222514376661344527004427536078970584533316162842436533725285872302417368477944384651035e-01) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232566284684703783634561144236028739005682645197060115018907953222940263682784044846805631832945e-07) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991583850090754286897320442003703554759129737652645196426519728463938054826332546024139055719615e-07) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593908427560990284688447353242649628883457604057681046611372629611215492434654476775685872330377e-06) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699422616650567905213457484169152527268923734151812582327950724846175039290842069113323911919972e-06) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368998963189877838445792848799762852167410043711896262234001193229733289014701891063120306193234914e-06) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628368155816848456722116372690967198728678456186037638085891208854197264815419675374623495814967696e-06) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622422737089597454789980376515899025275907086383754561296352085464860157924279206553933539365718e-05) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363522307704013660968749350627621806313553243321488419766704946687017410993500465113822257108760e-05) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244301635220019617253388795501656173754150861461167219278871830227535372604296283668886530441653e-05) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074787079303929810942932072382775572173709260943657280009064931131814591215215085679397397652088e-04) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487149555322223821232958775010836602559452373728643999605681729830301406346837143402421342785454e-04) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116488680176143097091357357213616979246669815391235406066499509299499129250399214714465539741732e-04) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483441750904473487726888108810711319441644343483463271968031978745008933523404080659517319154091806e-04) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889219943426540401647987684801192109481589000430055909830780507779508491172308177655013876269070e-03) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460291093093203976898831546840277271058670026815695830291759584863214689442420655090124684113819146e-03) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938431793559804920257544507015035458765970678282567437629995546930644858522330770879318451454236e-03) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390619601134649798236056636398991467834527175275260554643751704680612494826874111805448201567798e-02) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300725982656162622499593814328507650918102499362603087794475441173111300124055879870405571145007e-02) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257424129075657161150809380630077528154183645915142729021835757328492002884174096437515730937978e-02) }},
+      {{ SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417719339150453559771629022883944621061205506358124036226476867837529183435145456050540049415936e-01) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544232448144900949671895741637793681117001576053252134635084009660023791658721707655516751231148093e-07) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468991436009369393070069380924440924537269658676895261640644672741078639492690763405320322479271863e-07) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593858800204011597456373532329624040529925304984945336372567740548334608696972992119121621144950e-06) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281699327048362531682523882046055007230451014795064612792396340046926892641185379133778593359607581e-06) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368998845801687348396207067863034864249138755442994970673194311689364394232169971982411430449921622e-06) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628367745657853426320031944743352992117503056994222256965977298088052717549738390301835171460071499e-06) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586622343017331261929606819487184046077153625945488609483933734456258403883416067529995554656147436e-05) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722363420560272471718846786364869477170660120453538194560050192235153885535603031524160350098279382e-05) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427244029589836123932697828734488977144684670330590057306066569657348825523655232075802471821835615e-05) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074743476054595380160622975380285664073915926803091510687752560197362280797582616535214644843745e-04) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058487076389851017352589290857103267862303928927821849246867377910328669250124499498833714083878105e-04) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095116282395105623747592730895660611137679505881711973555125756999798607852768423283512034052181581e-04) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483441409989740606853043623346205150556029873179571741116250885690208422688471117278876002051756525e-04) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775889156566437997114785151658861815191994576544011646772955537438436969776504765467124247144206246e-03) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460290928101308970483972017950164835052454477109333972325424520189065306016307133512507534373734244e-03) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989938006668136954344694959396895338353014386449448448447061093655615741092293476636962220983155744e-03) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375390536085287928759602205560935256183037566784088997001913896951407826124328609556437252614266388e-02) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923300555627001980808823942422021467721036141409518066366030328711729061310190646641998956484619776e-02) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670257088805908928170075411219226069320651323523736062627510457740003566720555782113004847815075923e-02) }},
+      {{ SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370417652178737837309064744652665335844641625866805409986689299753993453584812057103268291363457621e-01) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544230566794056206120454610129745380000310250430546330904686388360923603007119971940989533022732556e-07) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468989081677431564879390061251821010184999695235593695603428700584141700214485421577015693894526712e-07) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570593068495134818566376472103724015375707372573283390887379147446738156596543590719579258063637397e-06) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281697805143770240731057763829351858346771158306490510476249060056261906436387061707202103246144711e-06) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368996976419804941782193056750168297047424830215292789396155929140098915663558538775807376305330729e-06) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628361213963387270193995568592868958391277508110640512135364474306660270774047590350734051283979977e-06) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586621073497192309820514776716503590380330882005895964305949247021551587265546941189342428918644250e-05) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722361800254138508127984596367022842676942490059143747639724606497171181003895609890696515899636387e-05) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427239697325153246385450858996245505832301225800396406924801170053585235325962751404590896281328041e-05) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166074049103614066517533686537366463454811932370781935525536784055503017507893911719703722793227355e-04) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058485911245335882271436085835224677612146760152031533320910588211601461442267454947455184101690615e-04) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095112997349379729475075594539363300898846077876082620031466184181892335483723247176249570987812209e-04) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483435980995372158654054123271931483312601904461935541062445746344816165635652056977209045469845191e-04) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775888147301420369715063077837814302336626448028896641697716654567143584817493521785813335186748401e-03) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460288300640590995701196248805190471355429331299864005214559657666850723023148908038836583612179229e-03) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989931236636501980046797722422933431500079728315033496907627080349285806753355165702591114012607436e-03) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375389206113251779873896508201161411917872342283737053047711725325863594547255399490721991119719753e-02) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923297842749565812764223370237039454927143805841339049186915527450862643783549668901295773307552470e-02) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670251748856053772111451255169348591373320520567063507381287071012123642799884782819306576190402463e-02) }},
+      {{ SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370416582663511771026188234940019207275724139137854251048313823113233226349519275202480395188763940e-01) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544227135008740285142136762181291638059548648110313290302741537835564727801074179895306041183743306e-07) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468984787123975139319128062638431304876971988365004845240141735263237536666440851948920200142173016e-07) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570591626894096324200219055926452575839993387104691786682960436721054019409895118805555453983847076e-06) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281695029026893024923008872007572836528332474988524065391279621570479452798319847569272362323082042e-06) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368993566467157451296496054056323737264373748837632908059759699574495540954359538601519390644213362e-06) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628349299453544693562261402422389667402232013586363641100915505321803921632454017833723183633213452e-06) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586618757756572587360174206686561484360794538943105846936844317338288601128469637258522086771492105e-05) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722358844642316625485406862227818607641419954015617560376461292701499564088596697146799646509696591e-05) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427231794810656856036223871243337482600560227090806079065174183254880334455939221976565057829036464e-05) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166072782493958645254242966511819509758281969704870565170065421561583479232175680771097429932539610e-04) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058483785897026108963622267790348880554986883988273997284352715877729748936806143304629892775133210e-04) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095107005074352587296232459292231723138698157060527134429996801970527321745575081169280650559541813e-04) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483426077928538081301140628169929522176141898704733252541674545618854049901719372260261090983746386e-04) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775886306293999008622107137326823909250575814021421736548013359295108743131084034184980604137020658e-03) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460283507871004648396821891727300133868641683555104298493162288463727950899954567673647230092764480e-03) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989918887374154001949726248593194855418750658897045816483760342902673602654245533186915257855057016e-03) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375386780101902117400638488675629941133743047554487356399105962268910671790819709297717429401466796e-02) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923292894170752506282744324609084867636685914583172626072142020240685197759772433899661213346885317e-02) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670242008216018598173056207272130591825110679860267658571271285236750897648456084823305548753624855e-02) }},
+      {{ SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370414631753321890274824360885471381880494868343722016862063912971680076458858852113823191994220635e-01) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544216932831565876840464215983925197802171933650344627150935980238163771642360861401997591991651895e-07) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468972020067992890923107494005154785315036205563876861352343766415030686963294989602984203501873314e-07) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570587341232886312429788307392902395744806044518590389744243316557505146350631889629514320985124016e-06) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281686776052528100245366643510061131908180392252100010765450294156452863778363014016505211277122456e-06) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368983429195194474678184699897348767993028176415094158394888884443360378506362963879711525862812447e-06) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5628313879423102731826757837900838726544767188189900284020668667501447130318296980651449453890662996e-06) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586611873410986405999561755251185847769421768078996602903235077444923447663598476605763100363688379e-05) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722350058056708915312845354305599798313298911024371573505452382648424664545347485336669580707262967e-05) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3427208301833796831574723221814317416045032036668846712524404813322057720093745023676319797251794747e-05) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166069017055585949247036212852091137399047512753506472683289524831200592249818341712865829360700877e-04) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058477467558896669360847800273447026954149719423489788359591295714546467843323672269165293955807651e-04) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8095089190949669139740751588532558447645404079769334346299262683414118861049055425240976664830760798e-04) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483396637613043304473359929873180333920257783169385640015089936773104891358651178279340765479650101e-04) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775880833258198996079546571207175165556140476367363769802683706686662878702020977703550656943340486e-03) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460269259694043569469099070547322169474272957936525576914911158019241377958303321147881701336364652e-03) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989882174890473128585773974263922457265165814657081031718125072178664168866384657676612568789004225e-03) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375379567938171771418955344279574546088914074722000658551246796983860667998971785316177478975571925e-02) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923278182796669382526778602559696229816673112504848651448356734746809324603668772832366221256719227e-02) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2670213050771334713181386666934400406268319803835761438157359987787053000248380524895234828990878874e-02) }},
+      {{ SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370408831993725387812714636741713677758683750369027373557427859396518524187514691203748564273384265e-01) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7544106987883615353843758896857965874424240817802456426490910676253216807032598061205436608703801152e-07) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468834434405496187384206380419323634538756456185440348757890693989401286799258045207856516051217480e-07) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570541156306805017724962137439778659800914583225404473756476327217891471558002624858982692443184778e-06) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281597836915177619044872718737196261222520873028595134476868828337239765269640773347196931658856180e-06) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368874183705797805724205227439692326982615606111484634964242890549750136946999351208563865250169788e-06) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5627932171348759936571216126279132838259809595151696328523336219584595362470884401219207226904283495e-06) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586537683460723165938909562385427135628055994336249495313209678550621940426568825014665706542110639e-05) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722255368395787738308334608123398882597138245858038499908258915054426893007518315109392726981237584e-05) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3426955127038464213223133806939601066880381382798669547884923316600479761790042178286974044031227241e-05) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0166028438371367906144058045652606038733599833676612619333925997437880967505672576398359139573435898e-04) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058409377253768759178678329272202604131710056135575479144580987791118298427196200632558955241491421e-04) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8094897214964777820939276619900479317200572808119843231150482847280351143963735260454434380598708107e-04) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9483079370631758081936181969242804558693451103453741316609680110995388967188176698460130495599796237e-04) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775821852451863321035150171324296006559213515109058315591419049568058964701464684186446403094282175e-03) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8460115712559257487670592503409739513466171554835137626568144256066203932437088874837447057833829202e-03) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8989486538544716268513194997604016580328544652173166334371645730460694362967614210418952741227118679e-03) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375301845218426812506073678242866379352257372992338930682512596681978229251443152916243311541888826e-02) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8923119643971380726636294025588706065129580378153434151442013869261849985598139117076527073135932094e-02) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2669900987558196670458885402269675628339730603139363988102827091217201967391820033124530584826675485e-02) }},
+      {{ SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370346330254405913154456823883939514594728074335095321722087218335226088731795990552379852420265631e-01) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7543889260814483494320182286921564359075342157386857148164469661264779801145145305695623088428147982e-07) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4468561969652832397839650013905296408341774530414978202577653951307303677577861988836696825899354523e-07) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570449695000203853071807580167319388962578721528574718457982313541267800444470739233197648963938733e-06) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2281421708242897465878672488547840395894314955786050727631289205929525295686946861746005259816259584e-06) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7368657841794090172704346498565856947625281644693921557641052271203996444787698332895265200693181221e-06) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5627176264125737536425540886086750289312874275402548489334323240602480395990864694623478988441524927e-06) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8586390763017983746617205546932354735481960882585816716896272445049641653572803094935380283693673011e-05) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3722067851800129934240728135125849410796236781140347312718741040500745214482303811471213947069475474e-05) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3426453757878776964406679125288836162619305177618450214299323141839869051714639306836530514863951864e-05) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0165948079263025878928751012002849718563275037111107910176869058783110415823031144771531037646871304e-04) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7058274536109649688991086593197389987591312471124621259841235545887173403360617622038757463127771406e-04) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8094517039528684639784292909586084868955647091119052199080800327329551713103858131156419550298381380e-04) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9482451077915705189059981519574900004746575906579823496008567850694151289119379439112370059832570142e-04) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775705051104137142476608771765969895260981134551761865379527982107315578420882192634983203651555503e-03) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8459811638854962407912830296873192907257178919647701266078302717695268303668777456966642004364829751e-03) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8988703048780547860761550989092246479918672836317514968359134337344767903903605568121773710737927842e-03) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9375147928737603788691044403986869742304402829549318288798718429056695071687911475472019993828781568e-02) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8922805685120566738184849775845104430091673083352513314656041603775239412786794175696898342676009481e-02) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2669283000306026918437430350853084406021719676914166437383320483583592148800052169667166225465817673e-02) }},
+      {{ SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2370222556541701409144397093716468345136786240025602740013780908559979673373931629689654944942769039e-01) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7543045665125110443674216950546646687863344390582955207863415486904740876363205425232940534968992803e-07) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4467506289751524095991170813988510408734622768468978251818003809806179570956497806662544896434440192e-07) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1570095323059678432673403245305298815053523788855480281916498713998584178175990279440094322223932787e-06) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2280739287865390100838034247808060924546101506412145416281223834801624775205735329544600282333171547e-06) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7367819612974518107744551756220586129569697129906671463301797385003556812308649706736258077850404981e-06) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5624247459372840943584173439935465594703944659569394837417552669883982127572205468979621664564656212e-06) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8585821511557106908300710913968670267590196665084463934258464065092078020398526477606252145376208531e-05) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3721341308277482281419655778371867901164790649429336989134195670782201065982375840709105457362122578e-05) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3424511175068184073242689108226709946491856685261814533004690668571423455354560752979391006819886946e-05) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0165636723409712282662203513870330628640691141233922448002892480949651573807980402431752379579385892e-04) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7057752086565908075814602493809673745016594608036600114320320500834678414072144214001515000136114036e-04) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8093044028568891265740114319331078187444144535893900040906623013060371687963426342384488569461601346e-04) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9480016722697701418941663169893640821005862236605232278575195466185449646948112267873851212482981695e-04) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4775252497759286165967601551629311468842192027915889622082745595010037298444977346090794753309372644e-03) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8458633488309623895123574326779403641353734360427203158359342570035444738025931980614729016057411657e-03) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8985667374007112814329899175130613989114807284919247923570507455266865895911939995861023984328949356e-03) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9374551570793769867057760719119045332597225450362613294914847411997906138965654422006990653397206268e-02) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8921589234505067809085480263556968685323250367594428499415246603621015207353911257719813137507762570e-02) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2666888577893491288333301146671681401434071300277870632253346571750050738410244844955203480003898101e-02) }},
+      {{ SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2369742991360183574654919276596949910549138700813676683383729734910176825272473718797576351918464647e-01) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7536188399039808644585228132763376651251190987335638738196750810193609403553162870120265426912124849e-07) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4458925072380017424657929171213322117443619527961763468452736268865847418876276612173752108882097496e-07) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1567214769353727769096387923677815717283188088164555689109012179720754787929817544825342347992917434e-06) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2275192154126385537166651653578099058269991728156987601291425663463940063764971275625331528782728605e-06) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7361005972117194842758075021702174427713731504933773553589300804378289305057595821534970803528174834e-06) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5600440327881414035312643022720819324128855859557699550852773108799203531472233451187641977008562871e-06) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8581194284574027130056371929879227112309026787634281722765512763889808100494848899838358606343900587e-05) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3715435514400032616586100945092630628149908445265344179521959134751551258295047139558599291651258576e-05) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3408720663816555772604561043319036568182067827482436631746126651302938752101323255018317330606077611e-05) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0163105830992595178590394617803348435812098920695959724039061987079178318713389713469867704140458201e-04) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7053505294432520707664909899023611404393488072217797057259266020677661831221489730689455368096844707e-04) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8081070486953147423563792052987245824331455389278915865091684677399934992386073828470719339464133813e-04) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9460228782020813864463859978312891048070661202207368646890212393554346085078857912616385953245695769e-04) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4771573865056365411392549564834959077272180024842330641043240309336203916733285745664695647916047747e-03) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8449056754265393483180010275455423563962710412588274220931928628344538207619650360542917322738880236e-03) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8960991541532375345766823182725857020000762113575866979855304494438027667924041854766856936049895307e-03) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9369704008979589690416925493984307716844812692245859421175005168256257835875647672807863936770422521e-02) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8911701202305211592734689278069821706787458412675467379836980879484998948115612853736652581684573762e-02) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2647425454530822038358511128426727947400892476136051227090417389696875786871885807380953275287821178e-02) }},
+      {{ SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2365844965607119241150976433390544867080944923649034763652931393722519953096339597142253495856749041e-01) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7490869469105028911699997916913719942989347978474489696441661171508472303214344371146307006020503458e-07) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4402212734842468070039632719711313443073126737675919498886825183127705103229097636610992223182975146e-07) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1548177501447038285945538902027221178102178545813177077507044426877423432930763648706711990859062876e-06) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2238531747175628989514459620346208774255841154884882472060996498482061566215802448643825193743051543e-06) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7315975356595999590883482217481098218198820699169091474237539826021986013983884895412317281953459404e-06) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.5443101570629536176466027303737672196016617705010217998382230059988150245599527268731451451414162836e-06) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8550613441884096425222410585520176123185345963157195922260749241795192122126300100154291740102311286e-05) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3676404761384162938467511955189706977568080516615407137543790842483763117319754197581206731719683138e-05) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.3304362882725800524241089041444793968238864862725825147438525555157102457118363030488934236557594975e-05) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0146379436729601978356012142943040524260347332514273410961466914762905180090131944191810783981457080e-04) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7025438704529697946898795281570113885098668867524817825497634082970163517484596267002246485308048917e-04) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8001938645598392212706460694869240090916558885130062516475304910169401363600237562558295185513477906e-04) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.9329452423211453195073781764946770265451284944743200455963617244867248176010241084682903479510018773e-04) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4747262180034171928093725405729357747889195327284105256085954964259002844329886081520221879258812241e-03) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8385765166386407107969543680141742306939971040600738083518690749668569179680727341429668779715062185e-03) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8797911833272823538057366001845485433788465662188377372153834872603405933567068008908198298376419025e-03) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9337667148728319642845504936130600269774910676721646858412695340338820622861236228695792071656439771e-02) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8846353552747824138160941980768561494454550977659925010989068180568493957386850056249891291364571250e-02) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2518805582807717474357577444115653653948760682741966109371775924901540665503156349602837174517507732e-02) }},
+      {{ SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2340091210530125491815758708426673023859931816811554881116792024770370937248907822993303892861774950e-01) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7338859877099258647962835347831117805927694716746447802624741791506840099408446068116316990814649259e-07) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4211987164574525905074287427486690675481801223867532229070922020213942750839103366904222569687643524e-07) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1484322345741356577639320188845817005487172640020579486879183771402127942022452565679785711548532666e-06) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.2115564732919805645171866050041886311686775545815921109659313088905797186958508016821560101568998713e-06) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7164932834122626332239659901445608384049614929205641883362630629482670527685010308428561918503715363e-06) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.4915353004393099496687307408488839645448884341587968217681790703062456646062770500421919379964112810e-06) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8448038614386998885069826599316340877307887102090523974280071486240697159194710874306163847040645581e-05) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3545487088570595860958156925220690079017620674757727380629494189429173917680221556999192635635879112e-05) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2954324085559917236898931782907427089582688982438236863130531285683875018274788519757049298635253888e-05) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0090275456117930075252872428669222433153568996979611693865057761630979889070464955700632590493022833e-04) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6931297230307110039364090035983260762548717999391651090827652278688388189587283847460481704899630718e-04) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7736513164354025030090795375347817477625967865377223882402007017772430148351538942900768574913592028e-04) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.8890799957645912426173010199742354100605483191319776520867188672797166473994649575536013844654678327e-04) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4665715485420465593386920145903002415353672090336338559212498580027777568856739887368670376123129498e-03) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.8173471501639447927799611450255939062437919860362324869897251293012153969006824538779898504356023371e-03) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.8250909404458629926817018986123133996792939721214442202322833189938479061940245904241557086885185744e-03) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9230210446913048947213513405954389242560487710751566025949626987127251414291041072505342788504794912e-02) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.8627179609988220911412206620712069618629437372912929214613948359067160844520294023601211869007726128e-02) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2087511086344978631020888067359514456238116464215421335909562646171765016523190127167816583320817566e-02) }},
+      {{ SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2253807498877819559475292626709576376976614603602382975781306168889026106627619899530425198653583879e-01) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.6699735525817186500876252710130390185655111685324997270751191079322150071796211461405309716225510055e-07) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3412183727235225037174704684748623908373416373561809970482494435089045071322724452037490753155122960e-07) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1215843334463894151226522615266207994038267952768886639930668241427879785046142520973599809997265912e-06) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1598549903932635527193526263361912908956759530866658063224150709956639514238818251887820831321737044e-06) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.6529874526828433179602896353964672366191953036250954968396874025094620566420431449961712549162447028e-06) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(9.2696434082374026837437916867657475759343748874388633194521923046667129506982301178523099746942074820e-06) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8016762737565178994480746179577664623189257999551007669811439424005010053038084858280193495971690638e-05) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.2995043714601569272536941203732163403867791997366810704796583556088297106219198482416907299381072447e-05) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.1482585914054835423461875124564197412207971085201074124958176380758901484572608747639554494632256730e-05) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.8543862620963392315608615820278700656699056573876674485202514224736520460659416793327147522487400061e-05) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6535479390709253093535967553065951737039845662438741878366282202063040209641522696127291718821115322e-04) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.6620531740029753566300017390673707850651896260575273231960607557946274137315840226194455798386044731e-04) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.7046485826765610513688396977237328260036691918784063073857805413330191848654868554234825419787568764e-04) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4322852539674716200462572615149589586684754383070440803437947765868685177300729841624238558407852790e-03) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.7280885287948403033178934444729007195870636923045618360724299387223814994774228487923540247838518036e-03) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.5951080893551605102231969663714157732708173856929446483723677200584231333050906595250365917774455077e-03) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.8778441537925114216553384399286785122920422061214145131052383473130703467346851672453263043022501938e-02) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.7705941086416581295938859875655741602486033000361446662227553999229830264469625633980395145932089528e-02) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0276253055723152114914852539817698951191711041989180061548205741712160674197478425498184697515759039e-02) }},
+      {{ SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1892720716669369340006086475749993945563486822660177542201384189305743466527404754968685675089696297e-01) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4413678739421855075180364022825356257136432359584982143003140831192462526342947936471130126452908410e-07) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0551400732432986711113536907684625787594764085317825107186160038859332269850111230030556963958032557e-07) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0255532145406877866021570522183814057343673892759734067737504479931046322931140911042902841606151901e-06) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.9749261489091352283043922048320782375140543239173935643329156671017658627513963077274733290897046845e-06) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4258361400742013521677440594550691912941133278918445818262234992858349896947505634710573361416103636e-06) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.4759677096623302034546831192197537878123380577007284056664139252350328972542494811274043214793487961e-06) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6474150344861620534021987863017660884528558923127465804389639144312168403739044535473840988524847301e-05) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1026186155751559126072768892157476471540710375701000112662166977593261434287186875188148208614909594e-05) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.6218388081427198268646255158862357181165767406717584947003652095303441694313973470488888153575509726e-05) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.0106442146458851176184137094406537680678068720477897994317728411586966238885479533260054984265108618e-05) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5119695377499293599852868701368049222735204128540115960916267339642019299334458156985635994604049629e-04) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.2628825792883457454281899863030216409165786415019265502659025912971739842768341467586348531549144238e-04) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.0449639899870592659696940194165894078221478743636177276452778063686796017172313068286427667602147935e-04) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3096482581986325660863332596784474091662747261270395952952155203741901484600351250819416968434307413e-03) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.4088266306642209515016311017577611910514508412552309756476576232624220162363548246210170269087446224e-03) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.7725516927641543663746241641004050708957116300123678904014200940534945974707458486277716350323266787e-03) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7162979502192452753131843029188599382929488809290040390865445409193406685516748310926013615874826023e-02) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.4414624194556262803384917614147870160931703376585148525565371844665819024372259873477852214071220106e-02) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3826625605767804294383252283898248047671502880846270018865399988762985504102483160419750581167258230e-02) }},
+      {{ SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0623926404345138377749643107777119133015228428987222917828237019696441884705065013320651989657624378e-01) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.6976250586927119862566839280784861786127304466483393941373435441798755421042012201325291386142405344e-07) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1244165623340501494948210091288046488024981034573809137107430438310179428072656363122990952286338280e-07) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.1312679035353397605298675346889539639202423830934331675418861300639850463061262603398793983628177624e-07) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.3732810016720445477242390737573956641176334365491619862354750955921840437879183261406901115796009605e-06) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.6868249408380213829356080335651253127343650382035647428925420955912629536854717629702363453556685157e-06) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.8938332595785141605002575601603966131536631272588834870020324057335053428517559305790129955238839850e-06) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1455434757878253381466049228732091993360309354071746451349784704632878720940520398713134949203436866e-05) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4620729957044995414708669319996568101818688951537575894698231153362617218934769143210162934042713923e-05) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.9091913819827806420590795795197671753109641662675769199760730811631061093637849003124069682003884761e-05) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.2656246201813572119090949298050349791372083049632859550731753842582881884006779183791496643461122600e-05) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0513602007915648614533120109189564055626219589415043838236440840434089129259035094130296475508264887e-04) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.9642268838306041467087413828242716515467966004061990767552976502243119251203215475455372188711944908e-04) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8987583596503051993070115595408879478119557051757328296868712083094570132602608400587400597327832927e-04) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1066508911281864890582925742724302323340487761158664256590258693696922148513983384403090006278468092e-04) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.3701877292955729105238236317441918158894549429661547426511247437974113148323119569269804153419017792e-03) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.0972045426702026416580110617622593326107685865793412949592355391051221436749253237915182102448769095e-03) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.1912914406031886541900951719712037664280706418145594704518548916564427819168865819248944796470443019e-02) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(2.3754440282301519138530716186918952697725823411277461538400734601597668074086907494245126004401018516e-02) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.3199670244705709734475220815853266235843564399501424977336660944934483230852314342596371826413504230e-02) }},
+      {{ SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(6.7582940544827822979217843014226790405036740218919712445624306293463832326743470955154805557016914527e-02) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4094145215545503487506787131700707694229362103174501988277658489680717181982924960323260821785686376e-07) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7637484422443789008688342840600548107990825792392106472140897332367661346538808954509224156086072836e-07) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9205726781904345948373516749822502865185650090394601022658861173045313173399231884165588902900241247e-07) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1401352589592872003804057193489344366502585931214124133189094596012656558364352070761978375297931996e-06) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4004479697802828559429035441443346108753189819696384936079151423549333389020969581009248141510578597e-06) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8932207611318069177704330529883321064842274046146074448865670532015489618930838973205025290180173754e-06) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.5106136671039438983671309376026672086328374593829432547773541532958030473087585703383716811667469839e-06) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2138527870616263904775680544099414514949798507794544947844470960984673732216595107039186557065462933e-05) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2455170350020371470750701358798859041465102219021868458528970513724733856347905149778999893548474074e-05) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.2018919358079833573283452467652441052327239660015470706970376864867958960813067742916114373191463338e-05) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(8.7286778739494326218070943169795502508728438145185707323921324099753607377721123027961766154525391616e-05) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4609804313101208115366975867181071837497643175117892569504239204070181043028647548039559794314040106e-04) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.0670762101125510165765955560026126134549174676131729427866494010923576683617469899067995106056262675e-04) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.5605489750708284977972206109427222677595925271549077208714496655257364020889471265866973139217106312e-04) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.9677230776188956672976166863231548209874601434953805220601694115634541354335517619330084840280189773e-03) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(5.0608496418125038325928518149083767236035130922856737352610604567395903062990192673525636689717384329e-03) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.8813060777062647719688913844810793712734238706536298480777712549968867970939810396241497925390692747e-03) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.9647492772858641163824841783132225539411170122745586049582537624704981554614558194692933473380216319e-02) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5381659856539630587499701442146825889557133970001042705765887431448090194337244545718905305244929264e-02) }},
+      {{ SC_(1.1576128005981445312500000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.3785061203022238770986057462280972937341297064762834382815170432640636077454406803756000007992447975e-02) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.1272480580244058908348694576100309221888373961347927481725602767677125725109379616631041850448873886e-10) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.9190741740954345032841775151980032456278284122104154034443354349316569650875369507249768049980022952e-10) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.9939658967593640724048689868121060211918348884225276300796434590100321714874558611474689717170682612e-09) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.7655336192903269271972605282492727964008840162597902351675560250192550108194894415113456981999972036e-09) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.0819052274432625337708315394646536628947261218417612814037585193177943962379338850141957304224603300e-09) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4744457654011290479181904245418333739531439567387855848701099191542700424914809802995681670199248821e-08) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.8094084546440503006488596577980037673791337173354237221144019533999836012010450508703588206921223618e-08) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.1383144903936170756117648390892799792759418313380584074176571304658503612534117962611553983929387991e-08) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6412203902314335048885016357081830426118138762875212219257392754910283912625649390551340931754952204e-07) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.6305353728170235216236397863723590585572116416193474938056761116370316788482872154088435555818240019e-07) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.4139836453324307187193989992820997677030849657431183497603330625782465090948632538796309027887302122e-07) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2444696329736342403910257970279114007634833916225334973415453391586184784451137790593547368499451341e-06) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0565835326831753292783877963654259916153625718390998419343016991301751934749709836367001238089869963e-06) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.8227024707251755925360537925343432632597676981424567603265424964651843193509615354498085146168442049e-06) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.9403182553277208445892808482460430799032462631184042585115333568677935315091318041861124329553170292e-06) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.5418580357244595430371130651578536370671086013444693032582727135569247923175205141352767365141102134e-05) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(4.8689677796792513609266168273000706486952080133835305483655921767025880005424335379469654286983036181e-05) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.9705127851647786148580193077987531132157736930492587502483044864817068187860198002410011626361734437e-05) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2946186728124385892865777998408331723153136369907133611183383901797884906144002133642324918324323913e-04) }},
+      {{ SC_(3.4516773223876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.3923002576038691798553508608836144074690715242718362171227640048416259724861666146017004133820991180e-04) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(8.8775091381537291298802581420839464684632487539863548659443625625032104777638276058215252191064281548e-21) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1109359719019973419870359580961277522960866802862807459079302402193420347641311028516767703833380998e-20) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.7292036674359947644412642458450691350692957029853295780807084357310399290006591367923006601211352153e-20) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.1813941218553813142748314331025611291174780878474098899764002823564240987134864507466807987629974627e-20) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.8210313021662684640222157432566782506358035302370288576392589175457672260850689239981877632139884012e-20) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.0821032258415834621858178494839767533887580869635754889978241524968535296968065563768821807731105505e-19) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.9904695732637623903371115230763405759911311666890279461289185972954381415213610037567019586452892417e-19) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.6457185727858420484699945267278656778059161990481478504910475987360928030542537723143944887362145221e-19) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0442574085006314010188888661933385612450006963670753011418322475200463576859009962989197175044177980e-18) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.2765131612536550276361545706705540700807152358889365779633962830894212140034371798129971122768710800e-18) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.4978868519864848594832473053857175720475398923669340751707914481963036402894014045770222411820466693e-18) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.5499595534669066889643125676366197299698205162777691609975990728097604957115091842894990444382596431e-17) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.5610907093833923272525518239683008928435490004955632292298001564092676017954027917997226684326204430e-17) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.7580234277664430037187822562288098048293836404536425825824596744800642911535277315597408565126615250e-17) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2321186497879503036600238746890439284261422515090336992666099604578178066046774628385908015027622883e-16) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(3.0669367031001267543923686137086472754314780313871226158335462600632425979196652359802822281518128286e-16) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(5.4012598038320613714860099148253110544644911874784052450555517442477033712005019727755031295526269706e-16) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.6626596813237621192159763379026570215661410472574563674921392686229175202891314201290552889753391299e-16) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0300364202583674278187780260253579635374205171336912174623664325263567297497279039443279855484834853e-16) }},
+      {{ SC_(7.8823699951171875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+00), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.0307290643193835291246514253839652306461366280467030347892448795563459818026127427051435389505579875e-16) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.8611889442284801164171826707727613955504322536891067455213490405146683921128990938854593117038592759e-62) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.8375315008816372553780195058505124497031394278230077955314868617380512121969438935931863088314143964e-62) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.3022747866487774148704706414221359261513609079662289950695267904114212885604638927845498991466879045e-61) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.3592495206707220406632522841682184283991574955943257136287593583089099470095957322574461603453715948e-61) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.8111767648503921161955204636904230194523284472269236204472444865015246531503513209997877798187658540e-61) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.7292557712999874801467125735058620804603383679043180666394039099790140835207208977361304009314720209e-60) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.3046628524545581627945369556807627910753595607786187036487585640260836055415877450989451471807467005e-60) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.7704122080718956826805666110747666959560470182769757971231588293495323570917612986948160274856591628e-60) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.8102164773016756342400147510958204379145371940349237041470162278076435448170094253766960519033182067e-59) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9013721654782982495163567662309119219835417176093514302559962022033072213565325249175183949848844236e-59) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.8682983349039406994693033519328350505691610741416576921615226135354229343228520343713982343384524763e-59) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3721213814096576942464130221608459280048961451383992158824018054289074461266783579157243553165195287e-58) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.2661097694517704130078337028769067194288546266471575598989830552124115054077755932057265260871653550e-58) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(4.2019055855873436579795022632061030682446218481634133756344134529805097787424742744282640464405087976e-58) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.0714051548132491807308266986282447832869049808991954024814332225971975856624460979483409024678542867e-57) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.4267955959137451180248412331366621772066730480363293319199961541676213018968564729204239309583553303e-57) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.3933420026693310991167264980555909583755665376042228666041650685677212621663982582109754335339054395e-57) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5776337165680679993459905886581712257248690979471083013357746674391774624864829628322656111213758179e-57) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5778904711805396320294130240947179501550112277775595286346753751493503962606124774831276551037759079e-57) }},
+      {{ SC_(1.5848876953125000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(3.5778904711805596289556229926952595021877356045398060062603228197047833785568400654160032775804172049e-57) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.1888365101242297103825681239385392957897876567799365354945203826793596118871833839122023554620932611e-220) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.9905260941571174774974020916015101593049774362841254891745632379061478325284789552053133999562163205e-220) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3395447453316922052404458542684672983674119245675519838150333790490585535307543715835013996165666128e-219) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.5795851895383583004463764366840590760308058977890730763037982974071203925069861582587598859412341523e-219) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.1685493053402500230152547810636952760068021626532662717841282580320386971329000710607622558310677621e-219) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.1071030977802852136586677112981958489732809307206695826365444478277233293247585289359253750044232722e-218) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1517959506598695288592227903970737697333134104340788511892889037336216386710223737002934503109204267e-218) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.7463631122378937373020915225355900974860871958517157525565555439261558126750385471214310736505665848e-218) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.3428752115379826995320891772265467737476607894851870142379945386776107220197683239479313743686854215e-218) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1768630260029775225366080320114600342796489965638227709869024287320205170621581617245057718573869900e-217) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9745155411321462381723397225892404159579268252493987459748657793989198573049319348783229772193545760e-217) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.5597436906849344751575900414708625439700721564469548566595466601733751228978954319994917305691053372e-217) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1645433401644906023893886016954990287191764143466642672390619583124777612556047201285364752375359290e-217) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.6868309860803034380321729626638316987319987278545970699266609031456618628772024774957092094354780118e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.0617140487481945977999693167758583728168124944942134161892822376169178725210447625522800901796372113e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.9919196979584720058037874302966720807333369331015527050221949769734932134915502556426445680579384122e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3660992116463343318939727697628220649138016816518709766923333903117844813060220514671079036566465296e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077249626759691171617287571776095422067108496497430027105092666969593575441493831547965048405e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077250008162193349484231086120889429083547603748939366526456389780574428727014781592379827496e-216) }},
+      {{ SC_(3.1314666748046875000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.3670241077250008162193349484231086120889429083547605022046959266045395995640071810692332784456777491e-216) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.4690531613381354913620093700136247788965692773576329039423352963547389395426537899661095758009748606e-281) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.3411906246333826858610335030987922315828957754431134878388517767898948967806144829709271865803454639e-281) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.4572562462679602405332187506757185424359326200261800392750904594046913966622223314219419585941901951e-280) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.8062643059569246672638533359552334581032188543644001151508898095062820956053611829970212372284800008e-280) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.4469831862168377433798391236175134328595406064197890047247783152749382520192996421633538659296822832e-280) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.2043887608691222593475785944602129589016437486015421560287114996549955138461153126893108351594632463e-279) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.3408819357579524527358392069028774150930858984518341317722360836256312409422907314398768118037425490e-279) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.9876946352905690988165977248362946633284292458651318255845185004537965887541551414146398832409129800e-279) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.9880655822414321469554720694608274431761980163787447001742597079918873091295384049017698103495626289e-279) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2802545545157688858251928815058283041086561664899410745974438776841182866017819374429192087881195600e-278) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.1479091947140910733344309423606053482203861293149238006531363058427838392493347589201424216816922008e-278) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0457217302793690308246844870292672693606197251641371231542584788939686289581649585934368129321997419e-278) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.9582857497960971154464700433310926762273330017544231679324843366173086104685846060339717283021779333e-278) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8277683499625184461104549781189121194781487443742338074581402223334173020412320154894466081815465526e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(4.3094430483448524679473911364507412361534423943075114211792537992033694136590944627923378743815069552e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.8781878568832560999931424640157301603866085700805739724437124291673152375145142435454353672737518595e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0679269233892542237968072156218035478119266787230392903937589237978752733613403167474753502267929867e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191712436010540422611946289402900902437773909418576681915183547203004833713670430878583e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191764141409492074744471120889337814254009180789063464783526901907235918918615373295316e-277) }},
+      {{ SC_(3.5515563964843750000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.8384737968444824218750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(7.0680237901872191764141409492074744471120889337814254009180789063466883605658058497337000613842289139e-277) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.1058921451525419776559957140245147884763071818241238200418489410647463917397903465493532430185697251e-1969) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3839190057243659600454636521408263849147204923946858526223579325088758974466852922930649234909605921e-1969) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.6455561709236838071428587478857653601934049279304536672527073498418026181335803523363477558315986528e-1969) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.9460285922161785590910016398085185073026483185033478205339969896888495200952977624334909474926035398e-1969) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0988560874416995029637012320509384806783365068332570850123094547614230176939185147089062389033764822e-1968) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.8394275956570668736336535414292364789928358813780350913454212307704520372176347107772130232061912004e-1968) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(7.4623163152004318100249976963232132681412068958377925424573750371063796554662903224448179180853919347e-1968) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.5241345718422482237113811112807289941488113850074108424498070890361949718960226463322439552377894056e-1968) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.5459745678498590763476278683740123333573852756447815239276300933169890723105841962539447067218672323e-1967) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.0791396608854027911361772535639649618776690853541449690496164199768635929303345578454845023647913041e-1967) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.8370958812363155756367076636545754433853457740339121472961853727821698280164360894815180383896669294e-1967) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9047691995466355744281196922173849628538110398915237159957132467865518511462381704185747683939048295e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.0752987042235919459878187644772896006046537883620898403781990167816803844260379972202315542198007847e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.2445223124169414638194673550498699111024153834197070604887017605239720980129418816730277196580717530e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.2419532742607652979689589415535479172545292513415196106733489093265349042071210350984500309802076397e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(8.4236035512723332442672004929621139341255102674755169625334384496639268550125855927588392670752698781e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852517943237702608469529379880578977110451381771518821305299682926878914271e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(2.4955767393112182617187500000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852541868263813221488825644008510637996671728400821070625169514209577999860e-1966) }},
+      {{ SC_(9.5064025878906250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+01), SC_(4.9122214317321777343750000000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(8.4236035782257929821430293852541868263813221488825644008510637996671728400821070625169514209577999860e-1966) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.0748129278600596954528220299821768098184168920714078166703458677391313861527705974326480558046305115e-11510) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.0992413775160245674610930654799398836926032846637383722410439989885046842997040256643145406982419461e-11510) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7117189514661940493656320413279958009071719120005248820913604003418411167999536985991502506803649965e-11509) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.2962836024514384859145736023309105966209048556985617730122502878128567868227649343322622917678357221e-11509) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.0488789190772057526446735451708572341419681961182490045566627918905287791998765715092749695456287815e-11509) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4146529601270493266764994076772458791631638004398705328001841055202572216265675919101101917742451021e-11508) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.7493193976567348455281902532428610304364854399908025815419995875288914098224765203025747615436515385e-11508) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.5087287016764363525439407373579769415443632173118571955068102044186168469165226170764942362232028908e-11508) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(9.3701000096673499806320282769447132169966938785054274443321188246858507082143865847245940346224301286e-11508) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4985393642619134301415703611971475397594478016655803685862745607556992566765575453077391321037069120e-11507) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.4982193986344979574905669432725637586538937726295329902728690815164755183227857345643466691051029105e-11507) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.5807448196833527521132576929722910901042986151505707785669474650526713813441640038902511753829802809e-11507) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.6110879947846497090088396224043999338435660408866607773256784711923157484910860663085705809104477540e-11507) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.2402983101559782907189709448395454547296042744185574340487575432305931048024238880284688499193339734e-11506) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2821052434883795439401308818509913862628393239938943363240580031174458697031898785185346326660367062e-11506) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.2821052774834395728536811214692957888607103413398461970599441589363697990996440053473741087542687827e-11506) }},
+      {{ SC_(2.3015753173828125000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(1.2821052774834395728536811214692957888607103415120705961731755451942950274351214562240756786566415880e-11506) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(5.9395382966705033592134703153073514197118768645638936616683297940545089631784117757475209110273097903e-46130) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.4327677411382935111533621767300962862835722971011901384168930638432714464397793034277093604562458528e-46130) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.4950364535148951341123750197309866106947523411743551770614056439053444996531393966555495209157294911e-46129) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8047119299448225767070014874749380806244419541653176396341908603582552730220166268122496323323076969e-46129) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(5.9016904023537840481778736779457998298423119275079254406335075613861728414922451155591019304761552817e-46129) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.0618321142953619664160662283838715936887626695416618370481046246079544617696459559316965712280711769e-46128) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.0060179866991072548732583209642417450298729002189575183162951597479137136540584943175333756506568031e-46128) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1113845876853674233403958799927117735093080533817945300415581975834456925046777736751714232676616254e-46128) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3600711107466471212066893112885277786015694838307316185105290724828894031435895914346506301629191517e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.1609201745692538475440420925084414768836707662164216445067574464834432678009644116813637675429000596e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(3.5341571506804201219632283903140026412323005324981461430635284713016190760584731395763435971744168479e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(7.8051280546827348512809621981261368607024960432163707452921572017963215717077740903370362886183165265e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.1336768869281447946944802636740899403311263552534174283408109951492246227915924548855695988297248459e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(9.3327982069106022462567902343901031408746976046185076445408730706689123551614518154513721629809252258e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3329735296822655134577258042397996700597579830746513110720981259099419124941821574869816231454349905e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(9.3329735296822655134577258049931965545686741399847765847267843483484367345008772566079195862906393993e-46127) }},
+      {{ SC_(4.6087170410156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.2234416604042053222656250000000000000000000000000000000000000000000000000000000000000000000000000000e-01), SC_(9.3329735296822655134577258049931965545686741399847765847267843483484367345008772566079195862906393993e-46127) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.8970824062967559293724564482647242758872962220538594436241089662875145945191329298204542259388177190e-95769) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.3740181974988169976246806188913999415918964614204743872955635859611325662180094040251318720115521036e-95769) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.9691055624175544509773561187519582501200219976282497241115142329636462894043863588375681676454277429e-95769) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.5346087505620335156785115644764473751440499262063237292336874296524886661870428255950466295362381552e-95768) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.8849728055940969929840069275483862913314775990248464205746830906010585073062412675368114471985177812e-95768) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.5845656449006222876711194464859290754968487331053611419604235920892479894888102058843539927134382271e-95768) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2788538687379486813509523668310218089361806314316981832867873369333226589747891090038497058088776163e-95767) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.6311911948506945582285929830835233308404926706134971046859782562084543890204775679504044002680100424e-95767) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(4.3180270262900194725628396536013681963483341601275232539901722072652894212043874109763403094157616698e-95767) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.7973620132387820204212838131799757347464111508824411064035476706242230157771166796468810351702641763e-95767) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.0827894702582808382442055997596385617157056664666113276059042337660185775695108604283473582499556677e-95766) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.9761602054664699649825146269315469593782020669491714602815443960521430510191646466707282147682546940e-95766) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0668970408804251977320044351231117775910940227986880037594396517490139115180277009702045216089476228e-95766) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(2.0687827398366389613632241666549399252793955747734415407042035222273339570811126841540951817525228629e-95766) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0687827412903810054568975269517502912472826273494213520454812604526178303766719115832986362600933622e-95766) }},
+      {{ SC_(6.6407910156250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+02), SC_(6.2277540564537048339843750000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(2.0687827412903810054568975269517502912472826273494213520466479493972137367333952984023598626449967595e-95766) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.0001671747369380820321086533176408638038217540074872159743947371592865810958163609370967810039156476e-296900) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(3.7544228867984488383522330714088228306103589773362622173852102713415292851000088739369015885936801171e-296900) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.2602755064227066610910735805253263696548179917448031266718527135076699224088791176519924806342834392e-296899) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.4268558980376162612229308174577422812625241477203728303093284183435380166838978799181529392942816271e-296899) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.9808815792183585488102564081715924631919323024592729148814008967383802251856990427903463299870111929e-296899) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0407457705464995204757263822378038985299816918038739889539467762048744452973340282823332872700052518e-296898) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.0182154280128975185874614511648869082292219753774607562714542092830081590914656963910517014491979292e-296898) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(2.5708624362440196362852263457172342224693447057146744509682412320401131298653669558140821927735079557e-296898) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.6665191616452770383795775842534572798574871876167717517802892540763119581366350073770701924767023452e-296898) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.0124293029674115356491222277513495050532703460227993200160937942765518233862199251356065114300645030e-296897) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.4677073680062624705353065871251165138900729682825573625431354830236148762048040400148189699167949986e-296897) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8573506082617794833003107547347053958551867763619614029904639954388422616419224289433639581029453479e-296897) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8581125987900148136685695790818649057329338819283224343792518222847326250421716755439348555498127238e-296897) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.8581126085127066590230423340081822168465890909255198353666424755293992305289912476223561300844899140e-296897) }},
+      {{ SC_(1.1692915039062500000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(1.8581126085127066590230423374789426365757374833786076488828051685705869803394774656323493993162012989e-296897) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.7597597436325055972634718522220426212702069266812096059615722913116180005190943766492280430711117497e-919522) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.2021695856874333270623678271067456417537288897000267140098389430600909588495832776234931875006476577e-919522) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(7.3920189557352194514041483196549084145232686747069271738866520005014434188749738836078858215280757426e-919522) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.4233505043748575023308762723822033477657491140048764647395456111499559736339708658692516221704593079e-919521) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7482031628011484397489728962165412236547763717085257853320240426084175728151804834921488196355444925e-919521) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(6.0940349748973623924678916858140674019196678129033371510361016631737514328745843149845051413898421089e-919521) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.1761425142629714374337902954532956772848214641487992569679141623984379181022314098295964045490282228e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4921575675714886039013116347465063638075462427588862080806235068818061657639910522587815581065793740e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(3.6404425913195936667504068902365201913614522154762838732802741304111656818341633331981127675343379340e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.0243622088128554435191316794988139702690192950382879753628220979315939788469475119067572869109365823e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.0232318585814806386528043241545168362070894038880134460634781805774910337373639244007382572032739234e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029530840349796555101262931653172778996929860412999366008480143605888116336741905714651068083749e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029561927905678974990427784242270077096938050545809821594969347427521187083826032782145093546296e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(6.1930029561927905678975045887922892102716120847230551878403312503457709682266545618851313669822996153e-919520) }},
+      {{ SC_(2.0577958984375000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.4170018732547760009765625000000000000000000000000000000000000000000000000000000000000000000000000000e-02), SC_(6.1930029561927905678975045887922892102716120847230551878403312503457709682266545760776342308015418153e-919520) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.0525398275059144725168417541705374242914915745043431027068442519067648540655615453294018295229250785e-7364238) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(1.3171410287072103399076637748723819745032446141490297880616222055468557262269877310462543192082170899e-7364238) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(4.4201920583903423065318372720977986510574820288886700128738096978326145751630674480656284955383335768e-7364238) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(8.5051623569743158181825715259924037431639019090971787425979767700044168596452330653188384660148169674e-7364238) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.0441158791802116525106442322553609028306185806679638815053355610949452816377018850476899927399708865e-7364237) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(3.5810621278721210036240745745663277491200018237826028412131086018157133354057210091634987909385143503e-7364237) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(6.5910399264914145173198681602471235184784666648671067791498125124815345989006355326089516634013338218e-7364237) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(8.0446821095168455006004359073046215436139735578091653870570118151193324069294134892808171480496532727e-7364237) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2823407798743511272955091153512987727105904222018559740249994092427989312480497425115999759455634694e-7364236) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.3086457964220495340954575703646204789117605705244151049252365087803468138590902594901164657128387080e-7364236) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067646161723368419438872527923212294519529966183445154911733502300409299439547471896455881465430e-7364236) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037598379950751785021399069180527750e-7364236) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037631650829003683555763256858199512e-7364236) }},
+      {{ SC_(5.8235332031250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(9.2842318117618560791015625000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.3089067651825001242423236192754865149258279972775323109166660247037631650829003683555763256858199512e-7364236) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.1460910126808256437221882864022983158438922650000967743864366525786529953482033115320926210514190529e-18034605) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.6855661004158066957943934203384618739066807123222414494049700750977677900290939349719070748778501628e-18034605) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.0089355574084103861847668715827665447985524719642752183991709406249330637444297990020228815682957568e-18034605) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7314373933567563034602442003186957335351743568650079511748232590886004613313821339535879806965627271e-18034604) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1238291065279985182469561750406425281625133126139925168706952109487228868188858453351513019793341727e-18034604) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(7.0949429779646256395875711680093090195119043237924916717227875947607106837185843925800758149036661234e-18034604) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.2156438494145304799031308191228917318034309870971173838131107438974843026015387093947400415029086379e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.4081055225287483129836024489937471020027347843038372498027258579723331285416090282955036274034849093e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7049719529195415909040690657184177013124539889410171908393326581375170865999589467830086225856426259e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(1.7054517905138966228117720801844351567884321129433005513317115322908076203944163894153753323401237178e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951032784201664373345093212443227152085026878174600621679781157245312813329607041176e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(3.0219145119190216064453125000000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951035423912776945675490572382395279302460767285286806703096097254342933798706666437e-18034603) }},
+      {{ SC_(9.1133085937500000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+03), SC_(4.9941334873437881469726562500000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(1.7054518004808365951035423912776945675490572382395279302460767285286806703096097254342933798706666437e-18034603) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.7306551853835117071866989135742187500000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.2365386985485824452046302463808405986528968739910240838150034067616028395262947707375748177185020974e-213926796) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(2.1657506295014172792434692382812500000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(2.7980372303175708629519503157005395955035480860084504850660947581670772932100736721862285533753064708e-213926796) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(7.2700186137808486819267272949218750000000000000000000000000000000000000000000000000000000000000000000e-06), SC_(9.3187806748346024411523370745020464683699718722277865926945189587484276690724617184400830103281123912e-213926796) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.4000004739500582218170166015625000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(1.7535164229501810134504007955113598900511342494316788134248364003277800751640283235910734508850774472e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.7196449334733188152313232421875000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(2.1200035538641165381014264977857554068500018403848883400543495607177000965263856118008476656721632925e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(6.0085076256655156612396240234375000000000000000000000000000000000000000000000000000000000000000000000e-05), SC_(4.8565971982391923686204287957318562939706150528989986320223263391446488385670167788549721224249706168e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.1678319424390792846679687500000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1615092093123733131361051696873812485255649847963346073902972494720967345980619337208590622361446865e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.4905200805515050888061523437500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627686350879215611350573193235540804020951109258981251983133082916047387528683970349337461226953642e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(3.9852515328675508499145507812500000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627835650444864618495857270828390328438532868362855116491991490232362371244417345061392918664400449e-213926795) }},
+      {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(6.3875340856611728668212890625000000000000000000000000000000000000000000000000000000000000000000000000e-04), SC_(5.1627835650444864618495857270828390674008441557196974871479139803402308298850057953535052644800142655e-213926795) }},
       {{ SC_(3.1387406250000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000e+04), SC_(1.0718167759478092193603515625000000000000000000000000000000000000000000000000000000000000000000000000e-03), SC_(5.1627835650444864618495857270828390674008441557196974871479139803402308298850057953535053712048715547e-213926795) }}
    }};
 
diff --git a/test/table_type.hpp b/test/table_type.hpp
index 8443b5067..ed3fe0bfe 100644
--- a/test/table_type.hpp
+++ b/test/table_type.hpp
@@ -1,3 +1,9 @@
+// Copyright John Maddock 2012.
+
+// Use, modification and distribution are subject to the
+// Boost Software License, Version 1.0.
+// (See accompanying file LICENSE_1_0.txt
+// or copy at http://www.boost.org/LICENSE_1_0.txt)
 
 #ifndef BOOST_MATH_TEST_TABLE_TYPE_HPP
 #define BOOST_MATH_TEST_TABLE_TYPE_HPP
diff --git a/test/test_constants.cpp b/test/test_constants.cpp
index 47cbe3550..76ac714c0 100644
--- a/test/test_constants.cpp
+++ b/test/test_constants.cpp
@@ -24,7 +24,7 @@
 #include <boost/test/floating_point_comparison.hpp>
 
 #include <boost/math/constants/constants.hpp>
-#include <boost/math/tools/test.hpp> 
+#include <boost/math/tools/test.hpp>
 #include <boost/static_assert.hpp>
 #include <boost/utility/enable_if.hpp>
 
@@ -91,7 +91,7 @@ void test_spots(RealType)
    // it can never really have precision greater than a long double.
 
   typedef typename boost::math::constants::construction_traits<RealType, boost::math::policies::policy<> >::type construction_type;
-   RealType tolerance = std::max(static_cast<RealType>(boost::math::tools::epsilon<long double>()), boost::math::tools::epsilon<RealType>()) * 2;  // double
+   RealType tolerance = (std::max)(static_cast<RealType>(boost::math::tools::epsilon<long double>()), boost::math::tools::epsilon<RealType>()) * 2;  // double
    if((construction_type::value == 0) && (boost::math::tools::digits<RealType>() > boost::math::constants::max_string_digits))
       tolerance *= 30;  // Allow a little extra tolerance
    // for calculated (perhaps using a series representation) constants.
@@ -104,61 +104,63 @@ void test_spots(RealType)
    using namespace boost::math::constants;
    BOOST_MATH_STD_USING
 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), root_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L/2), root_half_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L * 2), root_two_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), root_ln_four<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, e<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.5L, half<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.57721566490153286060651209008240243104259335L, euler<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.0L), root_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(2.0L), ln_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), ln_ln_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, third<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, twothirds<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.14159265358979323846264338327950288419716939937510L, pi_minus_three<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(4.L - 3.14159265358979323846264338327950288419716939937510L, four_minus_pi<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), root_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L/2), root_half_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L * 2), root_two_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), root_ln_four<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, e<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.5L, half<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.57721566490153286060651209008240243104259335L, euler<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.0L), root_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(2.0L), ln_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(10.0L), ln_ten<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), ln_ln_two<RealType>(), tolerance);
+
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, third<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, twothirds<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.14159265358979323846264338327950288419716939937510L, pi_minus_three<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(4.L - 3.14159265358979323846264338327950288419716939937510L, four_minus_pi<RealType>(), tolerance);
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L), pow23_four_minus_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L), pi_pow_e<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L), cbrt_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), exp_minus_half<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L), e_pow_pi<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L), pow23_four_minus_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L), pi_pow_e<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L), cbrt_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), exp_minus_half<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L), e_pow_pi<RealType>(), tolerance);
 
 
 #else // Only double, so no suffix L.
-   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5), pow23_four_minus_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995), pi_pow_e<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333), cbrt_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5), exp_minus_half<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5), pow23_four_minus_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995), pi_pow_e<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333), cbrt_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5), exp_minus_half<RealType>(), tolerance);
 #endif
    // Rational fractions.
-   BOOST_CHECK_CLOSE_FRACTION(0.333333333333333333333333333333333333333L, third<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.666666666666666666666666666666666666667L, two_thirds<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.75L, three_quarters<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(0.333333333333333333333333333333333333333L, third<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.666666666666666666666666666666666666667L, two_thirds<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.75L, three_quarters<RealType>(), tolerance);
    // Two and related.
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L), root_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.L), root_three<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L)/2, half_root_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(2.L), ln_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), ln_ln_two<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), root_ln_four<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1/sqrt(2.0L), one_div_root_two<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L), root_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.L), root_three<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L)/2, half_root_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(2.L), ln_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), ln_ln_two<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), root_ln_four<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1/sqrt(2.0L), one_div_root_two<RealType>(), tolerance);
 
    // pi.
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/2, half_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/3, third_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/6, sixth_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(2 * 3.14159265358979323846264338327950288419716939937510L, two_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3 * 3.14159265358979323846264338327950288419716939937510L / 4, three_quarters_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(4 * 3.14159265358979323846264338327950288419716939937510L / 3, four_thirds_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1 / (2 * 3.14159265358979323846264338327950288419716939937510L), one_div_two_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), root_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L / 2), root_half_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), root_two_pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(3.14159265358979323846264338327950288419716939937510L), one_div_root_pi<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/2, half_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/3, third_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/6, sixth_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(2 * 3.14159265358979323846264338327950288419716939937510L, two_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3 * 3.14159265358979323846264338327950288419716939937510L / 4, three_quarters_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(4 * 3.14159265358979323846264338327950288419716939937510L / 3, four_thirds_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1 / (2 * 3.14159265358979323846264338327950288419716939937510L), one_div_two_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), root_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L / 2), root_half_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), root_two_pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(3.14159265358979323846264338327950288419716939937510L), one_div_root_pi<RealType>(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), one_div_root_two_pi<RealType>(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(sqrt(1. / 3.14159265358979323846264338327950288419716939937510L), root_one_div_pi<RealType>(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L - 3.L, pi_minus_three<RealType>(), tolerance * 2 ); // tolerance * 2 because of cancellation loss.
@@ -171,11 +173,11 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L, pi_cubed<RealType>(), tolerance);  // See above.
 
    // BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L, cbrt_pi<RealType>(), tolerance);  // See above.
-   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi<RealType>() * cbrt_pi<RealType>() * cbrt_pi<RealType>(), pi<RealType>(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION((1)/cbrt_pi<RealType>(), one_div_cbrt_pi<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi<RealType>() * cbrt_pi<RealType>() * cbrt_pi<RealType>(), pi<RealType>(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION((1)/cbrt_pi<RealType>(), one_div_cbrt_pi<RealType>(), tolerance);
 
    // Euler
-   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, e<RealType>(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, e<RealType>(), tolerance);
 
    //BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), exp_minus_half<RealType>(), tolerance);  // See above.
    BOOST_CHECK_CLOSE_FRACTION(pow(e<RealType>(), pi<RealType>()), e_pow_pi<RealType>(), tolerance); // See also above.
@@ -207,7 +209,7 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE_FRACTION(.91596559417721901505460351493238411077414937428167213L, catalan<RealType>(), tolerance); // A006752 as a constant in OEIS.
    BOOST_CHECK_CLOSE_FRACTION(1.1395470994046486574927930193898461120875997958365518247216557100852480077060706857071875468869385150L, extreme_value_skewness<RealType>(), tolerance); //  Mathematica: N[12 Sqrt[6]  Zeta[3]/Pi^3, 1101]
    BOOST_CHECK_CLOSE_FRACTION(0.6311106578189371381918993515442277798440422031347194976580945856929268196174737254599050270325373067L, rayleigh_skewness<RealType>(), tolerance); // Mathematica: N[2 Sqrt[Pi] (Pi - 3)/((4 - Pi)^(3/2)), 1100]
-   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, rayleigh_kurtosis_excess<RealType>(), tolerance * 2); 
+   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, rayleigh_kurtosis_excess<RealType>(), tolerance * 2);
    BOOST_CHECK_CLOSE_FRACTION(2.68545200106530644530971483548179569382038229399446295305115234555721885953715200280114117493184769799515L, khinchin<RealType>(), tolerance ); // A002210 as a constant https://oeis.org/A002210/constant
    BOOST_CHECK_CLOSE_FRACTION(1.2824271291006226368753425688697917277676889273250011L, glaisher<RealType>(), tolerance ); // https://oeis.org/A074962/constant
 
@@ -217,20 +219,20 @@ void test_spots(RealType)
    if(boost::math::tools::digits<RealType>() > boost::math::constants::max_string_digits)
    {
       // This suffers from cancellation error, so increased tolerance:
-      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(4. - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi<RealType>(), tolerance * 3); 
-      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three<RealType>(), tolerance * 3); 
+      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(4. - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi<RealType>(), tolerance * 3);
+      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three<RealType>(), tolerance * 3);
    }
    else
    {
-      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(4. - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi<RealType>(), tolerance); 
-      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three<RealType>(), tolerance); 
+      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(4. - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi<RealType>(), tolerance);
+      BOOST_CHECK_CLOSE_FRACTION(static_cast<RealType>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three<RealType>(), tolerance);
    }
 } // template <class RealType>void test_spots(RealType)
 
 void test_float_spots()
 {
-   // Basic sanity checks for constants in boost::math::float_constants:: 
-   // for example: boost::math::float_constants::pi 
+   // Basic sanity checks for constants in boost::math::float_constants::
+   // for example: boost::math::float_constants::pi
    // (rather than boost::math::constants::pi<float>() ).
 
    float tolerance = boost::math::tools::epsilon<float>() * 2;
@@ -238,61 +240,61 @@ void test_float_spots()
    using namespace boost::math::float_constants;
    BOOST_MATH_STD_USING
 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F/2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F * 2)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(log(4.0F))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2.71828182845904523536028747135266249775724709369995F), e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.5), half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.57721566490153286060651209008240243104259335F), euler, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.0F)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(2.0F)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(log(2.0F))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1)/3, third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2)/3, twothirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.14159265358979323846264338327950288419716939937510F), pi_minus_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(4.F - 3.14159265358979323846264338327950288419716939937510F), four_minus_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F/2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F * 2)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(log(4.0F))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2.71828182845904523536028747135266249775724709369995F), e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.5), half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.57721566490153286060651209008240243104259335F), euler, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.0F)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(2.0F)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(log(2.0F))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1)/3, third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2)/3, twothirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.14159265358979323846264338327950288419716939937510F), pi_minus_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(4.F - 3.14159265358979323846264338327950288419716939937510F), four_minus_pi, tolerance);
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((4 - 3.14159265358979323846264338327950288419716939937510F), 1.5F)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510F), 2.71828182845904523536028747135266249775724709369995F)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510F), 0.33333333333333333333333333333333333333333333333333F)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(exp(-0.5F)), exp_minus_half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow(2.71828182845904523536028747135266249775724709369995F, 3.14159265358979323846264338327950288419716939937510F)), e_pow_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((4 - 3.14159265358979323846264338327950288419716939937510F), 1.5F)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510F), 2.71828182845904523536028747135266249775724709369995F)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510F), 0.33333333333333333333333333333333333333333333333333F)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(exp(-0.5F)), exp_minus_half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow(2.71828182845904523536028747135266249775724709369995F, 3.14159265358979323846264338327950288419716939937510F)), e_pow_pi, tolerance);
 
 
 #else // Only double, so no suffix F.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(exp(-0.5)), exp_minus_half, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(exp(-0.5)), exp_minus_half, tolerance);
 #endif
    // Rational fractions.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.333333333333333333333333333333333333333F), third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.666666666666666666666666666666666666667F), two_thirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.75F), three_quarters, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.333333333333333333333333333333333333333F), third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.666666666666666666666666666666666666667F), two_thirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(0.75F), three_quarters, tolerance);
    // Two and related.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.F)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.F)), root_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.F)/2), half_root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(2.F)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(log(2.0F))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(log(4.0F))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1/sqrt(2.0F)), one_div_root_two, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.F)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.F)), root_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2.F)/2), half_root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(2.F)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(log(log(2.0F))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(log(4.0F))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1/sqrt(2.0F)), one_div_root_two, tolerance);
 
    // pi.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/2), half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/3), third_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/6), sixth_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2 * 3.14159265358979323846264338327950288419716939937510F), two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3 * 3.14159265358979323846264338327950288419716939937510F / 4), three_quarters_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(4 * 3.14159265358979323846264338327950288419716939937510F / 3), four_thirds_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1 / (2 * 3.14159265358979323846264338327950288419716939937510F)), one_div_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F / 2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510F)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1 / sqrt(3.14159265358979323846264338327950288419716939937510F)), one_div_root_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/2), half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/3), third_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F/6), sixth_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2 * 3.14159265358979323846264338327950288419716939937510F), two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3 * 3.14159265358979323846264338327950288419716939937510F / 4), three_quarters_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(4 * 3.14159265358979323846264338327950288419716939937510F / 3), four_thirds_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1 / (2 * 3.14159265358979323846264338327950288419716939937510F)), one_div_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(3.14159265358979323846264338327950288419716939937510F / 2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510F)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1 / sqrt(3.14159265358979323846264338327950288419716939937510F)), one_div_root_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(1 / sqrt(2 * 3.14159265358979323846264338327950288419716939937510F)), one_div_root_two_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(sqrt(1. / 3.14159265358979323846264338327950288419716939937510F)), root_one_div_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510L - 3.L), pi_minus_three, tolerance * 2 ); // tolerance * 2 because of cancellation loss.
@@ -305,11 +307,11 @@ void test_float_spots()
    BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F * 3.14159265358979323846264338327950288419716939937510F * 3.14159265358979323846264338327950288419716939937510F), pi_cubed, tolerance);  // See above.
 
    // BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(3.14159265358979323846264338327950288419716939937510F * 3.14159265358979323846264338327950288419716939937510F), cbrt_pi, tolerance);  // See above.
-   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION((static_cast<float>(1)/cbrt_pi), one_div_cbrt_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION((static_cast<float>(1)/cbrt_pi), one_div_cbrt_pi, tolerance);
 
    // Euler
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2.71828182845904523536028747135266249775724709369995F), e, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(2.71828182845904523536028747135266249775724709369995F), e, tolerance);
 
    //BOOST_CHECK_CLOSE_FRACTION(static_cast<float>(exp(-0.5F)), exp_minus_half, tolerance);  // See above.
    BOOST_CHECK_CLOSE_FRACTION(pow(e, pi), e_pow_pi, tolerance); // See also above.
@@ -341,7 +343,7 @@ void test_float_spots()
    BOOST_CHECK_CLOSE_FRACTION(.91596559417721901505460351493238411077414937428167213F, catalan, tolerance); // A006752 as a constant in OEIS.
    BOOST_CHECK_CLOSE_FRACTION(1.1395470994046486574927930193898461120875997958365518247216557100852480077060706857071875468869385150F, extreme_value_skewness, tolerance); //  Mathematica: N[12 Sqrt[6]  Zeta[3]/Pi^3, 1101]
    BOOST_CHECK_CLOSE_FRACTION(0.6311106578189371381918993515442277798440422031347194976580945856929268196174737254599050270325373067F, rayleigh_skewness, tolerance); // Mathematica: N[2 Sqrt[Pi] (Pi - 3)/((4 - Pi)^(3/2)), 1100]
-   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01F, rayleigh_kurtosis_excess, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01F, rayleigh_kurtosis_excess, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(2.68545200106530644530971483548179569382038229399446295305115234555721885953715200280114117493184769799515F, khinchin, tolerance ); // A002210 as a constant https://oeis.org/A002210/constant
    BOOST_CHECK_CLOSE_FRACTION(1.2824271291006226368753425688697917277676889273250011F, glaisher, tolerance ); // https://oeis.org/A074962/constant
 
@@ -350,7 +352,7 @@ void test_float_spots()
 void test_double_spots()
 {
    // Basic sanity checks for constants in boost::math::double_constants::
-   // for example: boost::math::double_constants::pi 
+   // for example: boost::math::double_constants::pi
    // (rather than boost::math::constants::pi<double>() ).
 
    double tolerance = boost::math::tools::epsilon<double>() * 2;
@@ -358,61 +360,61 @@ void test_double_spots()
    using namespace boost::math::double_constants;
    BOOST_MATH_STD_USING
 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510/2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510 * 2)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(log(4.0))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2.71828182845904523536028747135266249775724709369995), e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.5), half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.57721566490153286060651209008240243104259335), euler, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.0)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(2.0)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(log(2.0))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1)/3, third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2)/3, twothirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.14159265358979323846264338327950288419716939937510), pi_minus_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(4. - 3.14159265358979323846264338327950288419716939937510), four_minus_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510/2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510 * 2)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(log(4.0))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2.71828182845904523536028747135266249775724709369995), e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.5), half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.57721566490153286060651209008240243104259335), euler, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.0)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(2.0)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(log(2.0))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1)/3, third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2)/3, twothirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.14159265358979323846264338327950288419716939937510), pi_minus_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(4. - 3.14159265358979323846264338327950288419716939937510), four_minus_pi, tolerance);
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(exp(-0.5)), exp_minus_half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow(2.71828182845904523536028747135266249775724709369995, 3.14159265358979323846264338327950288419716939937510)), e_pow_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(exp(-0.5)), exp_minus_half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow(2.71828182845904523536028747135266249775724709369995, 3.14159265358979323846264338327950288419716939937510)), e_pow_pi, tolerance);
 
 
 #else // Only double, so no suffix .
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(exp(-0.5)), exp_minus_half, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(exp(-0.5)), exp_minus_half, tolerance);
 #endif
    // Rational fractions.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.333333333333333333333333333333333333333), third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.666666666666666666666666666666666666667), two_thirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.75), three_quarters, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.333333333333333333333333333333333333333), third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.666666666666666666666666666666666666667), two_thirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(0.75), three_quarters, tolerance);
    // Two and related.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.)), root_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.)/2), half_root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(2.)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(log(2.0))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(log(4.0))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1/sqrt(2.0)), one_div_root_two, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.)), root_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2.)/2), half_root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(2.)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(log(log(2.0))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(log(4.0))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1/sqrt(2.0)), one_div_root_two, tolerance);
 
    // pi.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/2), half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/3), third_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/6), sixth_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2 * 3.14159265358979323846264338327950288419716939937510), two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3 * 3.14159265358979323846264338327950288419716939937510 / 4), three_quarters_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(4 * 3.14159265358979323846264338327950288419716939937510 / 3), four_thirds_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1 / (2 * 3.14159265358979323846264338327950288419716939937510)), one_div_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510 / 2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1 / sqrt(3.14159265358979323846264338327950288419716939937510)), one_div_root_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/2), half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/3), third_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510/6), sixth_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2 * 3.14159265358979323846264338327950288419716939937510), two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3 * 3.14159265358979323846264338327950288419716939937510 / 4), three_quarters_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(4 * 3.14159265358979323846264338327950288419716939937510 / 3), four_thirds_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1 / (2 * 3.14159265358979323846264338327950288419716939937510)), one_div_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(3.14159265358979323846264338327950288419716939937510 / 2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1 / sqrt(3.14159265358979323846264338327950288419716939937510)), one_div_root_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(1 / sqrt(2 * 3.14159265358979323846264338327950288419716939937510)), one_div_root_two_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(sqrt(1. / 3.14159265358979323846264338327950288419716939937510)), root_one_div_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510 - 3.), pi_minus_three, tolerance * 2 ); // tolerance * 2 because of cancellation loss.
@@ -425,11 +427,11 @@ void test_double_spots()
    BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510 * 3.14159265358979323846264338327950288419716939937510 * 3.14159265358979323846264338327950288419716939937510), pi_cubed, tolerance);  // See above.
 
    // BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(3.14159265358979323846264338327950288419716939937510 * 3.14159265358979323846264338327950288419716939937510), cbrt_pi, tolerance);  // See above.
-   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION((static_cast<double>(1)/cbrt_pi), one_div_cbrt_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION((static_cast<double>(1)/cbrt_pi), one_div_cbrt_pi, tolerance);
 
    // Euler
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2.71828182845904523536028747135266249775724709369995), e, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(2.71828182845904523536028747135266249775724709369995), e, tolerance);
 
    //BOOST_CHECK_CLOSE_FRACTION(static_cast<double>(exp(-0.5)), exp_minus_half, tolerance);  // See above.
    BOOST_CHECK_CLOSE_FRACTION(pow(e, pi), e_pow_pi, tolerance); // See also above.
@@ -461,7 +463,7 @@ void test_double_spots()
    BOOST_CHECK_CLOSE_FRACTION(.91596559417721901505460351493238411077414937428167213, catalan, tolerance); // A006752 as a constant in OEIS.
    BOOST_CHECK_CLOSE_FRACTION(1.1395470994046486574927930193898461120875997958365518247216557100852480077060706857071875468869385150, extreme_value_skewness, tolerance); //  Mathematica: N[12 Sqrt[6]  Zeta[3]/Pi^3, 1101]
    BOOST_CHECK_CLOSE_FRACTION(0.6311106578189371381918993515442277798440422031347194976580945856929268196174737254599050270325373067, rayleigh_skewness, tolerance); // Mathematica: N[2 Sqrt[Pi] (Pi - 3)/((4 - Pi)^(3/2)), 1100]
-   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01, rayleigh_kurtosis_excess, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01, rayleigh_kurtosis_excess, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(2.68545200106530644530971483548179569382038229399446295305115234555721885953715200280114117493184769799515, khinchin, tolerance ); // A002210 as a constant https://oeis.org/A002210/constant
    BOOST_CHECK_CLOSE_FRACTION(1.2824271291006226368753425688697917277676889273250011, glaisher, tolerance ); // https://oeis.org/A074962/constant
 
@@ -470,7 +472,7 @@ void test_double_spots()
 void test_long_double_spots()
 {
    // Basic sanity checks for constants in boost::math::long double_constants::
-   // for example: boost::math::long_double_constants::pi 
+   // for example: boost::math::long_double_constants::pi
    // (rather than boost::math::constants::pi<long double>() ).
 
   // All constants are tested here using at least long double precision
@@ -482,61 +484,61 @@ void test_long_double_spots()
    using namespace boost::math::long_double_constants;
    BOOST_MATH_STD_USING
 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L/2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L * 2)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(log(4.0L))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2.71828182845904523536028747135266249775724709369995L), e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.5), half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.57721566490153286060651209008240243104259335L), euler, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.0L)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(2.0L)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(log(2.0L))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, twothirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(4.L - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L/2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L * 2)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(log(4.0L))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2.71828182845904523536028747135266249775724709369995L), e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.5), half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.57721566490153286060651209008240243104259335L), euler, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.0L)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(2.0L)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(log(2.0L))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, twothirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.14159265358979323846264338327950288419716939937510L), pi_minus_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(4.L - 3.14159265358979323846264338327950288419716939937510L), four_minus_pi, tolerance);
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(exp(-0.5L)), exp_minus_half, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L)), e_pow_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(exp(-0.5L)), exp_minus_half, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L)), e_pow_pi, tolerance);
 
 
 #else // Only double, so no suffix L.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(exp(-0.5)), exp_minus_half, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5)), pow23_four_minus_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995)), pi_pow_e, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333)), cbrt_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(exp(-0.5)), exp_minus_half, tolerance);
 #endif
    // Rational fractions.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.333333333333333333333333333333333333333L), third, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.666666666666666666666666666666666666667L), two_thirds, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.75L), three_quarters, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.333333333333333333333333333333333333333L), third, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.666666666666666666666666666666666666667L), two_thirds, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(0.75L), three_quarters, tolerance);
    // Two and related.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.L)), root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.L)), root_three, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.L)/2), half_root_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(2.L)), ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(log(2.0L))), ln_ln_two, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(log(4.0L))), root_ln_four, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1/sqrt(2.0L)), one_div_root_two, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.L)), root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.L)), root_three, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2.L)/2), half_root_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(2.L)), ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(log(log(2.0L))), ln_ln_two, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(log(4.0L))), root_ln_four, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1/sqrt(2.0L)), one_div_root_two, tolerance);
 
    // pi.
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L), pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/2), half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/3), third_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/6), sixth_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2 * 3.14159265358979323846264338327950288419716939937510L), two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3 * 3.14159265358979323846264338327950288419716939937510L / 4), three_quarters_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(4 * 3.14159265358979323846264338327950288419716939937510L / 3), four_thirds_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1 / (2 * 3.14159265358979323846264338327950288419716939937510L)), one_div_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L)), root_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L / 2)), root_half_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L)), root_two_pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1 / sqrt(3.14159265358979323846264338327950288419716939937510L)), one_div_root_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L), pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/2), half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/3), third_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L/6), sixth_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2 * 3.14159265358979323846264338327950288419716939937510L), two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3 * 3.14159265358979323846264338327950288419716939937510L / 4), three_quarters_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(4 * 3.14159265358979323846264338327950288419716939937510L / 3), four_thirds_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1 / (2 * 3.14159265358979323846264338327950288419716939937510L)), one_div_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L)), root_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(3.14159265358979323846264338327950288419716939937510L / 2)), root_half_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L)), root_two_pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1 / sqrt(3.14159265358979323846264338327950288419716939937510L)), one_div_root_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1 / sqrt(2 * 3.14159265358979323846264338327950288419716939937510L)), one_div_root_two_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(sqrt(1. / 3.14159265358979323846264338327950288419716939937510L)), root_one_div_pi, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L - 3.L), pi_minus_three, tolerance * 2 ); // tolerance * 2 because of cancellation loss.
@@ -549,14 +551,14 @@ void test_long_double_spots()
    BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L), pi_cubed, tolerance);  // See above.
 
    // BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L), cbrt_pi, tolerance);  // See above.
-   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION((static_cast<long double>(1)/cbrt_pi), one_div_cbrt_pi, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(cbrt_pi * cbrt_pi * cbrt_pi, pi, tolerance);
+   BOOST_CHECK_CLOSE_FRACTION((static_cast<long double>(1)/cbrt_pi), one_div_cbrt_pi, tolerance);
 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(6.366197723675813430755350534900574481378385829618257E-1L), two_div_pi, tolerance * 3);  // 2/pi 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(6.366197723675813430755350534900574481378385829618257E-1L), two_div_pi, tolerance * 3);  // 2/pi
    BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(7.97884560802865355879892119868763736951717262329869E-1L), root_two_div_pi, tolerance * 3);  //  sqrt(2/pi)
 
    // Euler
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2.71828182845904523536028747135266249775724709369995L), e, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2.71828182845904523536028747135266249775724709369995L), e, tolerance);
 
    //BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(exp(-0.5L)), exp_minus_half, tolerance);  // See above.
    BOOST_CHECK_CLOSE_FRACTION(pow(e, pi), e_pow_pi, tolerance); // See also above.
@@ -588,7 +590,7 @@ void test_long_double_spots()
    BOOST_CHECK_CLOSE_FRACTION(.91596559417721901505460351493238411077414937428167213L, catalan, tolerance); // A006752 as a constant in OEIS.
    BOOST_CHECK_CLOSE_FRACTION(1.1395470994046486574927930193898461120875997958365518247216557100852480077060706857071875468869385150L, extreme_value_skewness, tolerance); //  Mathematica: N[12 Sqrt[6]  Zeta[3]/Pi^3, 1101]
    BOOST_CHECK_CLOSE_FRACTION(0.6311106578189371381918993515442277798440422031347194976580945856929268196174737254599050270325373067L, rayleigh_skewness, tolerance); // Mathematica: N[2 Sqrt[Pi] (Pi - 3)/((4 - Pi)^(3/2)), 1100]
-   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, rayleigh_kurtosis_excess, tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, rayleigh_kurtosis_excess, tolerance);
    BOOST_CHECK_CLOSE_FRACTION(2.68545200106530644530971483548179569382038229399446295305115234555721885953715200280114117493184769799515L, khinchin, tolerance ); // A002210 as a constant https://oeis.org/A002210/constant
    BOOST_CHECK_CLOSE_FRACTION(1.2824271291006226368753425688697917277676889273250011L, glaisher, tolerance ); // https://oeis.org/A074962/constant
 
@@ -598,7 +600,7 @@ template <class Policy>
 void test_real_concept_policy(const Policy&)
 {
    // Basic sanity checks for constants using real_concept.
-   // Parameter Policy is used to control precision. 
+   // Parameter Policy is used to control precision.
 
    using boost::math::concepts::real_concept;
 
@@ -612,61 +614,61 @@ void test_real_concept_policy(const Policy&)
    using namespace boost::math::constants;
    BOOST_MATH_STD_USING
 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, (pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), (root_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L/2), (root_half_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L * 2), (root_two_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), (root_ln_four<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, (e<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.5, (half<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.57721566490153286060651209008240243104259335L, (euler<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.0L), (root_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(2.0L), (ln_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), (ln_ln_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, (third<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, (twothirds<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.14159265358979323846264338327950288419716939937510L, (pi_minus_three<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(4.L - 3.14159265358979323846264338327950288419716939937510L, (four_minus_pi<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, (pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), (root_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L/2), (root_half_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L * 2), (root_two_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), (root_ln_four<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, (e<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.5, (half<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.57721566490153286060651209008240243104259335L, (euler<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.0L), (root_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(2.0L), (ln_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), (ln_ln_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(1)/3, (third<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(static_cast<long double>(2)/3, (twothirds<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.14159265358979323846264338327950288419716939937510L, (pi_minus_three<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(4.L - 3.14159265358979323846264338327950288419716939937510L, (four_minus_pi<real_concept, Policy>)(), tolerance);
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L), (pow23_four_minus_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L), (pi_pow_e<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L), (cbrt_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), (exp_minus_half<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L), (e_pow_pi<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510L), 1.5L), (pow23_four_minus_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 2.71828182845904523536028747135266249775724709369995L), (pi_pow_e<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510L), 0.33333333333333333333333333333333333333333333333333L), (cbrt_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), (exp_minus_half<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow(2.71828182845904523536028747135266249775724709369995L, 3.14159265358979323846264338327950288419716939937510L), (e_pow_pi<real_concept, Policy>)(), tolerance);
 
 
 #else // Only double, so no suffix L.
-   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5), (pow23_four_minus_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995), (pi_pow_e<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333), (cbrt_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5), (exp_minus_half<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(pow((4 - 3.14159265358979323846264338327950288419716939937510), 1.5), (pow23_four_minus_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 2.71828182845904523536028747135266249775724709369995), (pi_pow_e<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(pow((3.14159265358979323846264338327950288419716939937510), 0.33333333333333333333333333333333333333333333333333), (cbrt_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(exp(-0.5), (exp_minus_half<real_concept, Policy>)(), tolerance);
 #endif
    // Rational fractions.
-   BOOST_CHECK_CLOSE_FRACTION(0.333333333333333333333333333333333333333L, (third<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.666666666666666666666666666666666666667L, (two_thirds<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(0.75L, (three_quarters<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(0.333333333333333333333333333333333333333L, (third<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.666666666666666666666666666666666666667L, (two_thirds<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(0.75L, (three_quarters<real_concept, Policy>)(), tolerance);
    // Two and related.
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L), (root_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.L), (root_three<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L)/2, (half_root_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(2.L), (ln_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), (ln_ln_two<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), (root_ln_four<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1/sqrt(2.0L), (one_div_root_two<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L), (root_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.L), (root_three<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2.L)/2, (half_root_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(2.L), (ln_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(log(log(2.0L)), (ln_ln_two<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(log(4.0L)), (root_ln_four<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1/sqrt(2.0L), (one_div_root_two<real_concept, Policy>)(), tolerance);
 
    // pi.
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, (pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/2, (half_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/3, (third_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/6, (sixth_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(2 * 3.14159265358979323846264338327950288419716939937510L, (two_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(3 * 3.14159265358979323846264338327950288419716939937510L / 4, (three_quarters_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(4 * 3.14159265358979323846264338327950288419716939937510L / 3, (four_thirds_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1 / (2 * 3.14159265358979323846264338327950288419716939937510L), (one_div_two_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), (root_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L / 2), (root_half_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), (root_two_pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(3.14159265358979323846264338327950288419716939937510L), (one_div_root_pi<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L, (pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/2, (half_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/3, (third_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L/6, (sixth_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(2 * 3.14159265358979323846264338327950288419716939937510L, (two_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(3 * 3.14159265358979323846264338327950288419716939937510L / 4, (three_quarters_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(4 * 3.14159265358979323846264338327950288419716939937510L / 3, (four_thirds_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1 / (2 * 3.14159265358979323846264338327950288419716939937510L), (one_div_two_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L), (root_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(3.14159265358979323846264338327950288419716939937510L / 2), (root_half_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), (root_two_pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(3.14159265358979323846264338327950288419716939937510L), (one_div_root_pi<real_concept, Policy>)(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(1 / sqrt(2 * 3.14159265358979323846264338327950288419716939937510L), (one_div_root_two_pi<real_concept, Policy>)(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(sqrt(1. / 3.14159265358979323846264338327950288419716939937510L), (root_one_div_pi<real_concept, Policy>)(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L - 3.L, (pi_minus_three<real_concept, Policy>)(), tolerance * 2 ); // tolerance * 2 because of cancellation loss.
@@ -679,11 +681,11 @@ void test_real_concept_policy(const Policy&)
    BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L, (pi_cubed<real_concept, Policy>)(), tolerance);  // See above.
 
    // BOOST_CHECK_CLOSE_FRACTION(3.14159265358979323846264338327950288419716939937510L * 3.14159265358979323846264338327950288419716939937510L, (cbrt_pi<real_concept, Policy>)(), tolerance);  // See above.
-   BOOST_CHECK_CLOSE_FRACTION((cbrt_pi<real_concept, Policy>)() * (cbrt_pi<real_concept, Policy>)() * (cbrt_pi<real_concept, Policy>)(), (pi<real_concept, Policy>)(), tolerance); 
-   BOOST_CHECK_CLOSE_FRACTION((1)/(cbrt_pi<real_concept, Policy>)(), (one_div_cbrt_pi<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION((cbrt_pi<real_concept, Policy>)() * (cbrt_pi<real_concept, Policy>)() * (cbrt_pi<real_concept, Policy>)(), (pi<real_concept, Policy>)(), tolerance);
+   BOOST_CHECK_CLOSE_FRACTION((1)/(cbrt_pi<real_concept, Policy>)(), (one_div_cbrt_pi<real_concept, Policy>)(), tolerance);
 
    // Euler
-   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, (e<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.71828182845904523536028747135266249775724709369995L, (e<real_concept, Policy>)(), tolerance);
 
    //BOOST_CHECK_CLOSE_FRACTION(exp(-0.5L), (exp_minus_half<real_concept, Policy>)(), tolerance);  // See above.
    BOOST_CHECK_CLOSE_FRACTION(pow(e<real_concept, Policy>(), (pi<real_concept, Policy>)()), (e_pow_pi<real_concept, Policy>)(), tolerance); // See also above.
@@ -715,7 +717,7 @@ void test_real_concept_policy(const Policy&)
    BOOST_CHECK_CLOSE_FRACTION(.91596559417721901505460351493238411077414937428167213L, (catalan<real_concept, Policy>)(), tolerance); // A006752 as a constant in OEIS.
    BOOST_CHECK_CLOSE_FRACTION(1.1395470994046486574927930193898461120875997958365518247216557100852480077060706857071875468869385150L, (extreme_value_skewness<real_concept, Policy>)(), tolerance); //  Mathematica: N[12 Sqrt[6]  Zeta[3]/Pi^3, 1101]
    BOOST_CHECK_CLOSE_FRACTION(0.6311106578189371381918993515442277798440422031347194976580945856929268196174737254599050270325373067L, (rayleigh_skewness<real_concept, Policy>)(), tolerance); // Mathematica: N[2 Sqrt[Pi] (Pi - 3)/((4 - Pi)^(3/2)), 1100]
-   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, (rayleigh_kurtosis_excess<real_concept, Policy>)(), tolerance); 
+   BOOST_CHECK_CLOSE_FRACTION(2.450893006876380628486604106197544154e-01L, (rayleigh_kurtosis_excess<real_concept, Policy>)(), tolerance);
    BOOST_CHECK_CLOSE_FRACTION(2.68545200106530644530971483548179569382038229399446295305115234555721885953715200280114117493184769799515L, (khinchin<real_concept, Policy>)(), tolerance ); // A002210 as a constant https://oeis.org/A002210/constant
    BOOST_CHECK_CLOSE_FRACTION(1.2824271291006226368753425688697917277676889273250011L, (glaisher<real_concept, Policy>)(), tolerance ); // https://oeis.org/A074962/constant
 
@@ -725,13 +727,13 @@ void test_real_concept_policy(const Policy&)
    if(boost::math::tools::digits<real_concept>() > boost::math::constants::max_string_digits)
    {
       // This suffers from cancellation error, so increased tolerance:
-      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(4. - 3.14159265358979323846264338327950288419716939937510L)), (four_minus_pi<real_concept, Policy>)(), tolerance * 3); 
-      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(0.14159265358979323846264338327950288419716939937510L)), (pi_minus_three<real_concept, Policy>)(), tolerance * 3); 
+      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(4. - 3.14159265358979323846264338327950288419716939937510L)), (four_minus_pi<real_concept, Policy>)(), tolerance * 3);
+      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(0.14159265358979323846264338327950288419716939937510L)), (pi_minus_three<real_concept, Policy>)(), tolerance * 3);
    }
    else
    {
-      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(4. - 3.14159265358979323846264338327950288419716939937510L)), (four_minus_pi<real_concept, Policy>)(), tolerance); 
-      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(0.14159265358979323846264338327950288419716939937510L)), (pi_minus_three<real_concept, Policy>)(), tolerance); 
+      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(4. - 3.14159265358979323846264338327950288419716939937510L)), (four_minus_pi<real_concept, Policy>)(), tolerance);
+      BOOST_CHECK_CLOSE_FRACTION((static_cast<real_concept>(0.14159265358979323846264338327950288419716939937510L)), (pi_minus_three<real_concept, Policy>)(), tolerance);
    }
 
 } // template <class boost::math::concepts::real_concept>void test_spots(boost::math::concepts::real_concept)
@@ -750,7 +752,7 @@ int test_main(int, char* [])
 
    // (Parameter value, arbitrarily zero, only communicates the floating-point type).
    test_spots(0.0F); // Test float.
-   test_spots(0.0); // Test double. 
+   test_spots(0.0); // Test double.
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
    test_spots(0.0L); // Test long double.
 #if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x0582))
@@ -771,7 +773,7 @@ int test_main(int, char* [])
 
 Output:
 
-  1 Feb 2012 
+  1 Feb 2012
 
 test_constants.cpp
   test_constants.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Debug\test_constants.exe
@@ -784,7 +786,7 @@ test_constants.cpp
   Tolerance for type long double is 4.44089e-016.
   Tolerance for type class boost::math::concepts::real_concept is 4.44089e-016.
   Tolerance for type class boost::math::concepts::big_real_concept is 1.33227e-014.
-  
+
   *** No errors detected
 
 */

From a2fc557d7901b4101011dbcaed6f9b3afdceb97e Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 1 Aug 2012 16:37:01 +0000
Subject: [PATCH 075/115] Added comments

[SVN r79835]
---
 test/s_.ipp                | 14 +++++++++-----
 test/test_nonfinite_io.cpp | 16 +++++++++++-----
 2 files changed, 20 insertions(+), 10 deletions(-)

diff --git a/test/s_.ipp b/test/s_.ipp
index 6df30043f..a9cc74689 100644
--- a/test/s_.ipp
+++ b/test/s_.ipp
@@ -2,6 +2,7 @@
 #define BOOST_MATH_S__HPP
 
 // Copyright (c) 2006 Johan Rade
+// Copyright (c) 2012 Paul A. Bristow
 
 // Distributed under the Boost Software License, Version 1.0.
 // (See accompanying file LICENSE_1_0.txt
@@ -10,17 +11,19 @@
 // The macro S_ lets you write
 //
 //     basic_string<CharType> s = S_("foo");
+// and
 //     CharType c = S_('a');
 //
-// provided that CharType is char or wchar_t
-
-#include <string>
+// provided that CharType is either char or wchar_t.
+// Used by tests of output of signed zero and others.
 
 #ifdef _MSC_VER
 #   pragma warning(push)
-#   pragma warning(disable : 4512)
+#   pragma warning(disable : 4512) // conditional expression is constant.
 #endif
 
+#include <string>
+
 //------------------------------------------------------------------------------
 
 #define S_(a) make_literal_helper(a, L##a)
@@ -61,4 +64,5 @@ inline string_literal_helper make_literal_helper(const char* s, const wchar_t* w
 #   pragma warning(pop)
 #endif
 
-#endif
+#endif // BOOST_MATH_S__HPP
+
diff --git a/test/test_nonfinite_io.cpp b/test/test_nonfinite_io.cpp
index a5f6eb202..7ee913707 100644
--- a/test/test_nonfinite_io.cpp
+++ b/test/test_nonfinite_io.cpp
@@ -8,9 +8,7 @@
 // test_nonfinite_trap.cpp
 
 #ifdef _MSC_VER
-#  pragma warning(disable : 4702) // Unreachable code.
 #  pragma warning(disable : 4127) // Expression is constant.
-
 #endif
 
 #define BOOST_TEST_MAIN
@@ -35,6 +33,11 @@ using boost::math::changesign;
 using boost::math::isnan;
 
 //------------------------------------------------------------------------------
+// Test nonfinite_num_put and nonfinite_num_get facets by checking
+// loopback (output and re-input) of a few values,
+// but using all the built-in char and floating-point types.
+// Only the default output is used but various ostream options are tested seperately below.
+// Finite, infinite and NaN values (positive and negative) are used for the test.
 
 void trap_test_finite();
 void trap_test_inf();
@@ -52,7 +55,7 @@ BOOST_AUTO_TEST_CASE(trap_test)
 template<class CharType, class ValType> void trap_test_finite_impl();
 
 void trap_test_finite()
-{
+{ // Test finite using all the built-in char and floating-point types.
     trap_test_finite_impl<char, float>();
     trap_test_finite_impl<char, double>();
     trap_test_finite_impl<char, long double>();
@@ -105,7 +108,7 @@ template<class CharType, class ValType> void trap_test_put_inf_impl();
 template<class CharType, class ValType> void trap_test_get_inf_impl();
 
 void trap_test_inf()
-{
+{ // Test infinity using all the built-in char and floating-point types.
     trap_test_inf_impl<char, float>();
     trap_test_inf_impl<char, double>();
     trap_test_inf_impl<char, long double>();
@@ -174,7 +177,7 @@ template<class CharType, class ValType> void trap_test_put_nan_impl();
 template<class CharType, class ValType> void trap_test_get_nan_impl();
 
 void trap_test_nan()
-{
+{ // Test NaN using all the built-in char and floating-point types.
     trap_test_nan_impl<char, float>();
     trap_test_nan_impl<char, double>();
     trap_test_nan_impl<char, long double>();
@@ -238,6 +241,9 @@ template<class CharType, class ValType> void trap_test_get_nan_impl()
 
 //------------------------------------------------------------------------------
 
+// Test a selection of stream output options comparing result with expected string.
+// Only uses CharType = char and ValType  = double.
+// Other types have already been tested above.
 
 #define CHECKOUT(manips, expected)\
   {\

From 139a12844ef15684bf3df90eb9bec0730cd67494 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 1 Aug 2012 17:11:31 +0000
Subject: [PATCH 076/115] Back to plan A! not defined for v <= k - no infinity
 from moments. (TODO use normal for df = infinity?)

[SVN r79836]
---
 .../boost/math/distributions/students_t.hpp   | 73 ++++---------------
 1 file changed, 15 insertions(+), 58 deletions(-)

diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 5ada2d099..dfd5ae0ab 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -325,34 +325,16 @@ inline RealType variance(const students_t_distribution<RealType, Policy>& dist)
 { // http://en.wikipedia.org/wiki/Student%27s_t-distribution
   // Revised for https://svn.boost.org/trac/boost/ticket/7177
   RealType df = dist.degrees_of_freedom();
-  if (!(boost::math::isfinite)(df))
+  if (!(boost::math::isfinite)(df) ||  (df <= 2))
   { // Infinity or NaN
-    policies::raise_domain_error<RealType>(
-      "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
-      "variance is undefined for nonfinite degrees of freedom, but got %1%.",
-      df, Policy());
-    return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
-  }
-  if (df > 2)
-  { // normal case.
-      return df / (df - 2);
-  }
-  if ((df > 1) && (df <= 2))
-  { // 
-      policies::raise_overflow_error<RealType>(
-      "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
-      "variance is infinity for 1 < degrees of freedom <= 2.",
-      Policy());
-      return std::numeric_limits<RealType>::infinity(); // Infinity.
-  }
-  else
-  {
+
      policies::raise_domain_error<RealType>(
       "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
-      "variance is undefined for degrees of freedom <= 1, but got %1%.",
+      "variance is undefined for degrees of freedom <= 2, but got %1%.",
       df, Policy());
     return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
   }
+  return df / (df - 2);
 } // variance
 
 template <class RealType, class Policy>
@@ -376,26 +358,14 @@ inline RealType kurtosis(const students_t_distribution<RealType, Policy>& dist)
    RealType df = dist.degrees_of_freedom();
    if((!(boost::math::isfinite)(df)) || (df <= 4))
    { // Undefined or infinity for moment k = 4.
-      RealType result;
-      if ((df > 2) && (df <= 4))
-      {
-         policies::raise_overflow_error<RealType>(
-         "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
-         "Kurtosis is infinity for 2 < degrees of freedom <= 4.",
-          Policy());
-         return std::numeric_limits<RealType>::infinity(); // Infinity.
-      }
-      else
-      {
-         policies::raise_domain_error<RealType>(
-         "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
-         "Kurtosis is undefined for degrees of freedom <= 2, but got %1%.",
-          df, Policy());
+      policies::raise_domain_error<RealType>(
+       "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
+       "Kurtosis is undefined for degrees of freedom <= 4, but got %1%.",
+        df, Policy());
         return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
-      }
-      return result;
    }
-   return 3 * (df - 2) / (df - 4);
+   //return 3 * (df - 2) / (df - 4);
+   return 6 / (df - 4) + 3;
 }
 
 template <class RealType, class Policy>
@@ -406,24 +376,11 @@ inline RealType kurtosis_excess(const students_t_distribution<RealType, Policy>&
    RealType df = dist.degrees_of_freedom();
    if((!(boost::math::isfinite)(df)) || (df <= 4))
    { // Undefined or infinity for moment k = 4.
-      RealType result;
-      if ((df > 2) && (df <= 4))
-      {
-         policies::raise_overflow_error<RealType>(
-         "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
-         "Kurtosis_excess is infinity for 2 < degrees of freedom <= 4.",
-          Policy());
-         return std::numeric_limits<RealType>::infinity(); // Infinity.
-      }
-      else
-      {
-         policies::raise_domain_error<RealType>(
-         "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
-         "Kurtosis_excess is undefined for degrees of freedom <= 2, but got %1%.",
-          df, Policy());
-        return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
-      }
-      return result;
+     policies::raise_domain_error<RealType>(
+       "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
+       "Kurtosis_excess is undefined for degrees of freedom <= 4, but got %1%.",
+      df, Policy());
+     return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
    }
    return 6 / (df - 4);
 }

From c9fde3be322be4f9027c04de242675e24f4f9593 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 1 Aug 2012 17:12:00 +0000
Subject: [PATCH 077/115] Back to plan A! not defined for v <= k - no infinity
 from moments. (TODO use normal for df = infinity?)

[SVN r79837]
---
 test/test_students_t.cpp | 95 ++++++++++++++++++----------------------
 1 file changed, 43 insertions(+), 52 deletions(-)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index d7a7d989a..13a471ec2 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -472,7 +472,7 @@ void test_spots(RealType)
          9);
 
 
-      // Checks added for Trac #7717 report by Thomas Mang
+    // Checks added for Trac #7717 report by Thomas Mang.
     RealType inf = std::numeric_limits<RealType>::infinity();
     RealType nan = std::numeric_limits<RealType>::quiet_NaN();
 
@@ -480,7 +480,6 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(0), 0), std::domain_error);
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
-
   
     // Check on df for mean (moment k = 1)
     BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(-1)), std::domain_error);
@@ -495,9 +494,9 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(1)), std::domain_error);
-    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
-    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::overflow_error);
-    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::overflow_error); // df == 
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::domain_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(static_cast<RealType>(1.99999L))), std::domain_error);
+    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::domain_error); // df == 
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2.5)), 5); // OK.
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(3)), 3); // OK.
 
@@ -517,9 +516,9 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(1)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(1.5L)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(2)), std::domain_error); 
-    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.1))), std::overflow_error);
-    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(3)), std::overflow_error);
-    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(4)), std::overflow_error); // df == k
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.1))), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(3)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(4)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(kurtosis_excess(students_t_distribution<RealType>(5)), 6); // OK.
 
     // Check on df for kurtosis (moment 4)
@@ -527,9 +526,9 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(1)), std::domain_error); 
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(2)), std::domain_error); 
-    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.0001L))), std::overflow_error);
-    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(3)), std::overflow_error);
-    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(4)), std::overflow_error); // df == k
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(static_cast<RealType>(2.0001L))), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(3)), std::domain_error);
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(4)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(kurtosis(students_t_distribution<RealType>(5)), 9); // OK.
 
     // Use a new distribution ignore_error_students_t with a custom policy to ignore all errors,
@@ -577,70 +576,62 @@ void test_spots(RealType)
   typedef students_t_distribution<RealType, my_ignore_policy> ignore_error_students_t;
 
   // Only test NaN and infinity if type has these features (realconcept returns zero).
-  // Integers are always converted to RealType, others requires static cast.
+  // Integers are always converted to RealType,
+  // others requires static cast to RealType from long double.
 
-  // Mean
   if(std::numeric_limits<RealType>::has_quiet_NaN)
   {
+  // Mean
     BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(0))));
     BOOST_CHECK(boost::math::isnan(mean(ignore_error_students_t(1))));
-    BOOST_CHECK(boost::math::isfinite(mean(ignore_error_students_t(1 + std::numeric_limits<RealType>::epsilon()))));
 
     // Variance
     BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
-
-    if(!std::numeric_limits<RealType>::has_infinity)
-    {
-      BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
-    }
-
     BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(0))));
     BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(1))));
-   }
-  if(std::numeric_limits<RealType>::has_infinity)
-  {
-    BOOST_CHECK(boost::math::isinf(variance(ignore_error_students_t(static_cast<RealType>(1.7L)))));
-    BOOST_CHECK(boost::math::isinf(variance(ignore_error_students_t(2))));
-  }
-  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(2 + 2 * std::numeric_limits<RealType>::epsilon()))));
-  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(static_cast<RealType>(1.7L)))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(2))));
 
   // Skewness
-  if(std::numeric_limits<RealType>::has_quiet_NaN)
-  {
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
-    if(!std::numeric_limits<RealType>::has_infinity)
-    {
-      BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
-    }
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(0))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(1))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(2))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(3))));
-    BOOST_CHECK(boost::math::isfinite(skewness(ignore_error_students_t(3 + 3 * std::numeric_limits<RealType>::epsilon()))));
 
-  // Kurtosis (and assume this tests kurtosis excess too?).
+  // Kurtosis 
     BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
-    if(std::numeric_limits<RealType>::has_infinity)
-    {
-      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
-      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(-1))));
-      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(0))));
-      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(1))));
-      BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(2))));
-    }
-  }
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(-1))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(1))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(2))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(3))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(4))));
+ 
+    // Kurtosis excess
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(-1))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(1))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(2))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(3))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(4))));
+  } // has_quiet_NaN
+
+  BOOST_CHECK(boost::math::isfinite(mean(ignore_error_students_t(1 + std::numeric_limits<RealType>::epsilon()))));
   BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(2 + 2 * std::numeric_limits<RealType>::epsilon()))));
-  if(std::numeric_limits<RealType>::has_infinity)
-  {
-    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
-    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(3))));
-    BOOST_CHECK(boost::math::isinf(kurtosis(ignore_error_students_t(4))));
-  }
-  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(4 + 4 * std::numeric_limits<RealType>::epsilon()))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(static_cast<RealType>(2.0001L)))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_students_t(2 + 2 * std::numeric_limits<RealType>::epsilon()))));
+  BOOST_CHECK(boost::math::isfinite(skewness(ignore_error_students_t(3 + 3 * std::numeric_limits<RealType>::epsilon()))));
+  BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_students_t(4 + 4 * std::numeric_limits<RealType>::epsilon()))));
   BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_students_t(static_cast<RealType>(4.0001L)))));
 
   check_out_of_range<students_t_distribution<RealType> >(1);

From 3e816a2cd759aebda88ee957b025f0fac58bfbca Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 2 Aug 2012 09:23:18 +0000
Subject: [PATCH 078/115] Added Trac #7177

[SVN r79843]
---
 doc/sf_and_dist/roadmap.qbk | 3 +++
 1 file changed, 3 insertions(+)

diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index f3ea7bade..ff0c4176b 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -6,6 +6,9 @@ Currently open bug reports can be viewed
 All bug reports including closed ones can be viewed 
 [@https://svn.boost.org/trac/boost/query?status=assigned&status=closed&status=new&status=reopened&component=math&col=id&col=summary&col=status&col=type&col=milestone&col=component&order=priority here].
 
+[h4 Boost-1.52]
+* Corrected moments for small degrees of freedom [@https://svn.boost.org/trac/boost/ticket/7177 #7177] (reported by Thomas Mang).
+
 [h4 Boost-1.51]
 
 * Added [link math_toolkit.special.airy Airy functions] and [link math_toolkit.special.jacobi Jacobi Elliptic functions].

From dc8b7e0af2a300087c8e75766e35a5f4cbbcb947 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 2 Aug 2012 09:24:31 +0000
Subject: [PATCH 079/115] Changed back to always returning NaN for moments k <=
 v and Added Trac #7177

[SVN r79844]
---
 doc/sf_and_dist/distributions/students_t.qbk | 25 +++++++++++++-------
 1 file changed, 17 insertions(+), 8 deletions(-)

diff --git a/doc/sf_and_dist/distributions/students_t.qbk b/doc/sf_and_dist/distributions/students_t.qbk
index 80dce1a70..ea7877e92 100644
--- a/doc/sf_and_dist/distributions/students_t.qbk
+++ b/doc/sf_and_dist/distributions/students_t.qbk
@@ -35,7 +35,8 @@
    
 A statistical distribution published by William Gosset in 1908. 
 His employer, Guinness Breweries, required him to publish under a 
-pseudonym, so he chose "Student". Given N independent measurements, let
+pseudonym (possibly to hide that they were using statistics),
+so he chose "Student". Given N independent measurements, let
 
 [equation students_t_dist]
 
@@ -152,18 +153,26 @@ y = 1 - x
 The quantities /x/ and /y/ are both returned by __ibeta_inv
 without the subtraction implied above.]]
 [[quantile from the complement][Using the relation: t = -quantile(q)]]
-[[mean][0]]
-[[variance][v \/ (v - 2)]]
 [[mode][0]]
-[[skewness][0]]
-[[kurtosis][3 * (v - 2) \/ (v - 4)]]
-[[kurtosis excess][6 \/ (df - 4)]]
+[[mean][0]]
+[[variance][if (v > 2) v \/ (v - 2) else NaN]]
+[[skewness][if (v > 3) 0 else NaN ]]
+[[kurtosis][if (v > 4) 3 * (v - 2) \/ (v - 4) else NaN]]
+[[kurtosis excess][if (v > 4) 6 \/ (df - 4) else NaN]]
 ]
 
-[endsect][/section:students_t_dist Students t]
+If the moment index k is less than v, then the moment is undefined.
+Evaluating the moment will throw a 'domain_error' unless ignored by a policy,
+when it will return 'std::numeric_limits<>::quiet_NaN();'
+
+(For simplicity, we have not implemented the return of infinity in some cases
+as suggested by [@http://en.wikipedia.org/wiki/Student%27s_t-distribution Wikipedia Student's t].
+See also [@https://svn.boost.org/trac/boost/ticket/7177].)
+
+[endsect] [/section:students_t_dist Students t]
 
 [/ students_t.qbk
-  Copyright 2006 John Maddock and Paul A. Bristow.
+  Copyright 2006, 2012 John Maddock and Paul A. Bristow.
   Distributed under the Boost Software License, Version 1.0.
   (See accompanying file LICENSE_1_0.txt or copy at
   http://www.boost.org/LICENSE_1_0.txt).

From fd81001d153f64374c16c899eed65b293ed1f4cf Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 2 Aug 2012 13:52:49 +0000
Subject: [PATCH 080/115] Corrected wolfram links to functions and added a link
 to mathworld airy site.

[SVN r79849]
---
 doc/sf_and_dist/airy.qbk | 15 ++++++++++-----
 1 file changed, 10 insertions(+), 5 deletions(-)

diff --git a/doc/sf_and_dist/airy.qbk b/doc/sf_and_dist/airy.qbk
index 9b7419161..dd898d561 100644
--- a/doc/sf_and_dist/airy.qbk
+++ b/doc/sf_and_dist/airy.qbk
@@ -27,10 +27,15 @@ LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
   
 [heading Description]
 
-The function __airy_ai calculates the Airy function Ai which is the first solution to the differential equation:
+The function __airy_ai calculates the Airy function Ai which is the first solution
+to the differential equation:
 
 [equation airy]
 
+See Weisstein, Eric W. "Airy Functions." From MathWorld--A Wolfram Web Resource.
+[*http://mathworld.wolfram.com/AiryFunctions.html];
+
+
 [optional_policy]
 
 The following graph illustrates how this function changes as /x/ changes: for negative /x/
@@ -49,7 +54,7 @@ only the absolute error is low for /x < 0/.
 [heading Testing]
 
 Since this function is implemented in terms of other special functions, there are only a few 
-basic sanity checks, using test values from [@http://mathworld.wolfram.com/AiryFunctions.html Wolfram Airy Functions].
+basic sanity checks, using test values from [@http://functions.wolfram.com/ Wolfram Airy Functions].
 
 [heading Implementation]
 
@@ -101,7 +106,7 @@ only the absolute error is low for /x < 0/.
 [heading Testing]
 
 Since this function is implemented in terms of other special functions, there are only a few 
-basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+basic sanity checks, using test values from [@http://functions.wolfram.com functions.wolfram.com].
 
 [heading Implementation]
 
@@ -153,7 +158,7 @@ only the absolute error is low for /x < 0/.
 [heading Testing]
 
 Since this function is implemented in terms of other special functions, there are only a few 
-basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+basic sanity checks, using test values from [@http://functions.wolfram.com functions.wolfram.com].
 
 [heading Implementation]
 
@@ -205,7 +210,7 @@ only the absolute error is low for /x < 0/.
 [heading Testing]
 
 Since this function is implemented in terms of other special functions, there are only a few 
-basic sanity checks, using test values from [@http:functions.wolfram.com functions.wolfram.com].
+basic sanity checks, using test values from [@http://functions.wolfram.com functions.wolfram.com].
 
 [heading Implementation]
 

From 5ed9615fb5bdfe4fa6cdfe8afdf2341052853490 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 2 Aug 2012 15:16:21 +0000
Subject: [PATCH 081/115] Fixes for multiprecision and expression template
 enabled types.

[SVN r79851]
---
 include/boost/math/special_functions/next.hpp | 6 +++---
 include/boost/math/tools/big_constant.hpp     | 2 +-
 2 files changed, 4 insertions(+), 4 deletions(-)

diff --git a/include/boost/math/special_functions/next.hpp b/include/boost/math/special_functions/next.hpp
index b3d2651bc..b8a5d2ad0 100644
--- a/include/boost/math/special_functions/next.hpp
+++ b/include/boost/math/special_functions/next.hpp
@@ -127,7 +127,7 @@ T float_next(const T& val, const Policy& pol)
       // would not be a denorm, then shift the input, increment, and shift back.
       // This avoids issues with the Intel SSE2 registers when the FTZ or DAZ flags are set.
       //
-      return ldexp(float_next(ldexp(val, 2 * tools::digits<T>()), pol), -2 * tools::digits<T>());
+      return ldexp(float_next(T(ldexp(val, 2 * tools::digits<T>())), pol), -2 * tools::digits<T>());
    }
 
    if(-0.5f == frexp(val, &expon))
@@ -198,7 +198,7 @@ T float_prior(const T& val, const Policy& pol)
       // would not be a denorm, then shift the input, increment, and shift back.
       // This avoids issues with the Intel SSE2 registers when the FTZ or DAZ flags are set.
       //
-      return ldexp(float_prior(ldexp(val, 2 * tools::digits<T>()), pol), -2 * tools::digits<T>());
+      return ldexp(float_prior(T(ldexp(val, 2 * tools::digits<T>())), pol), -2 * tools::digits<T>());
    }
 
    T remain = frexp(val, &expon);
@@ -323,7 +323,7 @@ T float_distance(const T& a, const T& b, const Policy& pol)
       //
       T a2 = ldexp(a, tools::digits<T>());
       T b2 = ldexp(b, tools::digits<T>());
-      mb = -(std::min)(ldexp(upper, tools::digits<T>()), b2);
+      mb = -(std::min)(T(ldexp(upper, tools::digits<T>())), b2);
       x = a2 + mb;
       z = x - a2;
       y = (a2 - (x - z)) + (mb - z);
diff --git a/include/boost/math/tools/big_constant.hpp b/include/boost/math/tools/big_constant.hpp
index be397a93e..495f89c13 100644
--- a/include/boost/math/tools/big_constant.hpp
+++ b/include/boost/math/tools/big_constant.hpp
@@ -53,7 +53,7 @@ inline BOOST_CONSTEXPR const char* make_big_value(long double, const char* s, mp
 // For constants too huge for any conceivable long double (and which generate compiler errors if we try and declare them as such):
 //
 #define BOOST_MATH_HUGE_CONSTANT(T, D, x)\
-   boost::math::tools::make_big_value<T>(0.0L, BOOST_STRINGIZE(x), is_floating_point<T>(), boost::is_convertible<const char*, T>())
+   boost::math::tools::make_big_value<T>(0.0L, BOOST_STRINGIZE(x), mpl::bool_<is_floating_point<T>::value || (std::numeric_limits<T>::is_specialized && std::numeric_limits<T>::max_exponent <= std::numeric_limits<long double>::max_exponent)>(), boost::is_convertible<const char*, T>())
 
 }}} // namespaces
 

From 80f48336383d85fd1e9d3087023cd7bb52e0415b Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 2 Aug 2012 15:48:22 +0000
Subject: [PATCH 082/115] correctes wolfram function links in airy

[SVN r79853]
---
 doc/sf_and_dist/airy.qbk                      |  2 +-
 doc/sf_and_dist/html/index.html               |  4 +-
 doc/sf_and_dist/html/index/s13.html           |  4 +-
 doc/sf_and_dist/html/index/s14.html           |  4 +-
 doc/sf_and_dist/html/index/s15.html           |  4 +-
 doc/sf_and_dist/html/index/s16.html           |  4 +-
 doc/sf_and_dist/html/index/s17.html           |  4 +-
 .../dist/dist_ref/dists/students_t_dist.html  | 47 ++++++++++++-------
 .../main_overview/conventions.html            |  2 +-
 .../math_toolkit/main_overview/history1.html  | 44 ++++++++++-------
 .../main_overview/navigation.html             |  2 +-
 .../html/math_toolkit/special/airy/ai.html    |  6 ++-
 .../html/math_toolkit/special/airy/aip.html   |  2 +-
 .../html/math_toolkit/special/airy/bi.html    |  2 +-
 .../html/math_toolkit/special/airy/bip.html   |  2 +-
 .../html/math_toolkit/status/history1.html    | 44 ++++++++++-------
 16 files changed, 105 insertions(+), 72 deletions(-)

diff --git a/doc/sf_and_dist/airy.qbk b/doc/sf_and_dist/airy.qbk
index dd898d561..c08c16c11 100644
--- a/doc/sf_and_dist/airy.qbk
+++ b/doc/sf_and_dist/airy.qbk
@@ -33,7 +33,7 @@ to the differential equation:
 [equation airy]
 
 See Weisstein, Eric W. "Airy Functions." From MathWorld--A Wolfram Web Resource.
-[*http://mathworld.wolfram.com/AiryFunctions.html];
+[@http://mathworld.wolfram.com/AiryFunctions.html];
 
 
 [optional_policy]
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index b40a88cc6..93f657e4a 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -316,6 +316,8 @@
 </dl></dd>
 <dt><span class="section"><a href="math_toolkit/special/jacobi.html">Jacobi Elliptic Functions</a></span></dt>
 <dd><dl>
+<dt><span class="section"><a href="math_toolkit/special/jacobi/jac_over.html">Overvew of the
+        Jacobi Elliptic Functions</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_elliptic.html">Jacobi
         Elliptic SN, CN and DN</a></span></dt>
 <dt><span class="section"><a href="math_toolkit/special/jacobi/jacobi_cd.html">Jacobi Elliptic
@@ -577,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: June 06, 2012 at 11:22:49 GMT</small></p></td>
+<td align="left"><p><small>Last revised: August 02, 2012 at 14:37:58 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index 46f89e843..e11b3ddc2 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1366794" lang="en">
+<div class="section id1341673" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1366794"></a>Function Index</h2></div></div></div>
+<a name="id1341673"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 4c65acaeb..14ffec64a 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1382013" lang="en">
+<div class="section id1356892" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1382013"></a>Class Index</h2></div></div></div>
+<a name="id1356892"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index bb8efc3aa..31ddb715c 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1384455" lang="en">
+<div class="section id1359197" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1384455"></a>Typedef Index</h2></div></div></div>
+<a name="id1359197"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 40236e492..06856a35b 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1387910" lang="en">
+<div class="section id1362653" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1387910"></a>Macro Index</h2></div></div></div>
+<a name="id1362653"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index db4343dd2..4ff6d32c4 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1389137" lang="en">
+<div class="section id1363879" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1389137"></a>Index</h2></div></div></div>
+<a name="id1363879"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
index 03d40e7e8..00372bbd1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
@@ -65,8 +65,9 @@
 </pre>
 <p>
             A statistical distribution published by William Gosset in 1908. His employer,
-            Guinness Breweries, required him to publish under a pseudonym, so he
-            chose "Student". Given N independent measurements, let
+            Guinness Breweries, required him to publish under a pseudonym (possibly
+            to hide that they were using statistics), so he chose "Student".
+            Given N independent measurements, let
           </p>
 <p>
             <span class="inlinemediaobject"><img src="../../../../../equations/students_t_dist.png"></span>
@@ -331,6 +332,18 @@
                   </td>
 </tr>
 <tr>
+<td>
+                    <p>
+                      mode
+                    </p>
+                  </td>
+<td>
+                    <p>
+                      0
+                    </p>
+                  </td>
+</tr>
+<tr>
 <td>
                     <p>
                       mean
@@ -350,19 +363,7 @@
                   </td>
 <td>
                     <p>
-                      v / (v - 2)
-                    </p>
-                  </td>
-</tr>
-<tr>
-<td>
-                    <p>
-                      mode
-                    </p>
-                  </td>
-<td>
-                    <p>
-                      0
+                      if (v &gt; 2) v / (v - 2) else NaN
                     </p>
                   </td>
 </tr>
@@ -374,7 +375,7 @@
                   </td>
 <td>
                     <p>
-                      0
+                      if (v &gt; 3) 0 else NaN
                     </p>
                   </td>
 </tr>
@@ -386,7 +387,7 @@
                   </td>
 <td>
                     <p>
-                      3 * (v - 2) / (v - 4)
+                      if (v &gt; 4) 3 * (v - 2) / (v - 4) else NaN
                     </p>
                   </td>
 </tr>
@@ -398,12 +399,22 @@
                   </td>
 <td>
                     <p>
-                      6 / (df - 4)
+                      if (v &gt; 4) 6 / (df - 4) else NaN
                     </p>
                   </td>
 </tr>
 </tbody>
 </table></div>
+<p>
+            If the moment index k is less than v, then the moment is undefined. Evaluating
+            the moment will throw a 'domain_error' unless ignored by a policy, when
+            it will return 'std::numeric_limits&lt;&gt;::quiet_NaN();'
+          </p>
+<p>
+            (For simplicity, we have not implemented the return of infinity in some
+            cases as suggested by <a href="http://en.wikipedia.org/wiki/Student%27s_t-distribution" target="_top">Wikipedia
+            Student's t</a>. See also <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">https://svn.boost.org/trac/boost/ticket/7177</a>.)
+          </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 0b079dff3..c2edc3872 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id892271"></a>
+        <a class="indexterm" name="id867149"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index 54d2c50b9..7c2f86b2b 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -35,6 +35,14 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.history1.h0"></a>
+        <span><a name="math_toolkit.main_overview.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_52">Boost-1.52</a>
+      </h5>
+<div class="itemizedlist"><ul type="disc"><li>
+            Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
+            (reported by Thomas Mang).
+          </li></ul></div>
+<h5>
+<a name="math_toolkit.main_overview.history1.h1"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -63,7 +71,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h1"></a>
+<a name="math_toolkit.main_overview.history1.h2"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -102,7 +110,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h2"></a>
+<a name="math_toolkit.main_overview.history1.h3"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -146,7 +154,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h3"></a>
+<a name="math_toolkit.main_overview.history1.h4"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -197,7 +205,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h4"></a>
+<a name="math_toolkit.main_overview.history1.h5"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -214,7 +222,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h5"></a>
+<a name="math_toolkit.main_overview.history1.h6"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
@@ -222,7 +230,7 @@
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h6"></a>
+<a name="math_toolkit.main_overview.history1.h7"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -237,7 +245,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h7"></a>
+<a name="math_toolkit.main_overview.history1.h8"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -254,7 +262,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h8"></a>
+<a name="math_toolkit.main_overview.history1.h9"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -268,7 +276,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h9"></a>
+<a name="math_toolkit.main_overview.history1.h10"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
@@ -276,7 +284,7 @@
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h10"></a>
+<a name="math_toolkit.main_overview.history1.h11"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -313,7 +321,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h11"></a>
+<a name="math_toolkit.main_overview.history1.h12"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -325,14 +333,14 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h12"></a>
+<a name="math_toolkit.main_overview.history1.h13"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h13"></a>
+<a name="math_toolkit.main_overview.history1.h14"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -365,7 +373,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h14"></a>
+<a name="math_toolkit.main_overview.history1.h15"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
@@ -397,7 +405,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h15"></a>
+<a name="math_toolkit.main_overview.history1.h16"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
@@ -411,7 +419,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h16"></a>
+<a name="math_toolkit.main_overview.history1.h17"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
@@ -439,7 +447,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h17"></a>
+<a name="math_toolkit.main_overview.history1.h18"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
@@ -475,7 +483,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h18"></a>
+<a name="math_toolkit.main_overview.history1.h19"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 8056c760c..1af20cbf7 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id892141"></a>
+        <a class="indexterm" name="id867019"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
index dcce1334b..35c3a6eb7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
@@ -58,6 +58,10 @@
 <p>
           <span class="inlinemediaobject"><img src="../../../../equations/airy.png"></span>
         </p>
+<p>
+          See Weisstein, Eric W. "Airy Functions." From MathWorld--A Wolfram
+          Web Resource. <a href="http://mathworld.wolfram.com/AiryFunctions.html" target="_top">http://mathworld.wolfram.com/AiryFunctions.html</a>;
+        </p>
 <p>
           The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
           optional and can be used to control the behaviour of the function: how
@@ -92,7 +96,7 @@
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
-          there are only a few basic sanity checks, using test values from <a href="http://mathworld.wolfram.com/AiryFunctions.html" target="_top">Wolfram Airy Functions</a>.
+          there are only a few basic sanity checks, using test values from <a href="http://functions.wolfram.com/" target="_top">Wolfram Airy Functions</a>.
         </p>
 <h6>
 <a name="math_toolkit.special.airy.ai.h4"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
index 0beaf8259..92c2b288e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
@@ -92,7 +92,7 @@
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
-          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+          there are only a few basic sanity checks, using test values from <a href="http://functions.wolfram.com" target="_top">functions.wolfram.com</a>.
         </p>
 <h6>
 <a name="math_toolkit.special.airy.aip.h4"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
index 3e9193c51..a1ea19c47 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
@@ -92,7 +92,7 @@
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
-          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+          there are only a few basic sanity checks, using test values from <a href="http://functions.wolfram.com" target="_top">functions.wolfram.com</a>.
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bi.h4"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
index a24f05af6..e5b7e8ea8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
@@ -92,7 +92,7 @@
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
-          there are only a few basic sanity checks, using test values from <a href="http:functions.wolfram.com" target="_top">functions.wolfram.com</a>.
+          there are only a few basic sanity checks, using test values from <a href="http://functions.wolfram.com" target="_top">functions.wolfram.com</a>.
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bip.h4"></a>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index 78c12f142..0882530c4 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -34,6 +34,14 @@
       </p>
 <h5>
 <a name="math_toolkit.status.history1.h0"></a>
+        <span><a name="math_toolkit.status.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_52">Boost-1.52</a>
+      </h5>
+<div class="itemizedlist"><ul type="disc"><li>
+            Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
+            (reported by Thomas Mang).
+          </li></ul></div>
+<h5>
+<a name="math_toolkit.status.history1.h1"></a>
         <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -62,7 +70,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h1"></a>
+<a name="math_toolkit.status.history1.h2"></a>
         <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -101,7 +109,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h2"></a>
+<a name="math_toolkit.status.history1.h3"></a>
         <span><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -145,7 +153,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h3"></a>
+<a name="math_toolkit.status.history1.h4"></a>
         <span><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -196,7 +204,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h4"></a>
+<a name="math_toolkit.status.history1.h5"></a>
         <span><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -213,7 +221,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h5"></a>
+<a name="math_toolkit.status.history1.h6"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
@@ -221,7 +229,7 @@
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h6"></a>
+<a name="math_toolkit.status.history1.h7"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -236,7 +244,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h7"></a>
+<a name="math_toolkit.status.history1.h8"></a>
         <span><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -253,7 +261,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h8"></a>
+<a name="math_toolkit.status.history1.h9"></a>
         <span><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -267,7 +275,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h9"></a>
+<a name="math_toolkit.status.history1.h10"></a>
         <span><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
@@ -275,7 +283,7 @@
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h10"></a>
+<a name="math_toolkit.status.history1.h11"></a>
         <span><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -312,7 +320,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h11"></a>
+<a name="math_toolkit.status.history1.h12"></a>
         <span><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -324,14 +332,14 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h12"></a>
+<a name="math_toolkit.status.history1.h13"></a>
         <span><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc"><li>
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h13"></a>
+<a name="math_toolkit.status.history1.h14"></a>
         <span><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
 <div class="itemizedlist"><ul type="disc">
@@ -364,7 +372,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h14"></a>
+<a name="math_toolkit.status.history1.h15"></a>
         <span><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
@@ -396,7 +404,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h15"></a>
+<a name="math_toolkit.status.history1.h16"></a>
         <span><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
@@ -410,7 +418,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h16"></a>
+<a name="math_toolkit.status.history1.h17"></a>
         <span><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
@@ -438,7 +446,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h17"></a>
+<a name="math_toolkit.status.history1.h18"></a>
         <span><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
@@ -474,7 +482,7 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h18"></a>
+<a name="math_toolkit.status.history1.h19"></a>
         <span><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>

From a261d44d3ed8c64aa12b204bdd9d5900243a61fd Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Mon, 6 Aug 2012 16:29:38 +0000
Subject: [PATCH 083/115] Test of using the 1/eps to switch to normal
 distribution.

[SVN r79891]
---
 test/test_students_t.cpp | 23 +++++++++++++++++++++++
 1 file changed, 23 insertions(+)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index 13a471ec2..6b15cdcb1 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -471,6 +471,29 @@ void test_spots(RealType)
          static_cast<RealType>(1.0))),
          9);
 
+    // Test for large degrees of freedom when should be same as normal.
+
+    std::string type = typeid(RealType).name();
+    if (type != "class boost::math::concepts::real_concept")
+    {
+      RealType limit = 1/ boost::math::tools::epsilon<RealType>();
+      // Default policy to get full accuracy.
+      // std::cout << "Switch over to normal if df > " << limit << std::endl;
+      // float Switch over to normal if df > 8.38861e+006
+      // double Switch over to normal if df > 4.5036e+015
+      // Can't test real_concept - doesn't converge.
+
+      boost::math::normal_distribution<RealType> n(0, 1); // 
+      students_t_distribution<RealType> st(boost::math::tools::max_value<RealType>()); // Well over the switchover point,
+      // PDF
+      BOOST_CHECK_EQUAL(pdf(st, 0), pdf(n, 0.)); // should be exactly equal.
+      students_t_distribution<RealType> st2(limit /5 ); // Just below the switchover point,
+      BOOST_CHECK_CLOSE_FRACTION(pdf(st2, 0), pdf(n, 0.), tolerance); // should be very close to normal.
+      // CDF
+      BOOST_CHECK_EQUAL(cdf(st, 0), cdf(n, 0.)); // should be exactly equal.
+      BOOST_CHECK_CLOSE_FRACTION(cdf(st2, 0), cdf(n, 0.), tolerance); // should be very close to normal.
+    }
+
 
     // Checks added for Trac #7717 report by Thomas Mang.
     RealType inf = std::numeric_limits<RealType>::infinity();

From 5d887432cdfb2ea78cbdc9e803e65c464111cd31 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Mon, 6 Aug 2012 16:30:12 +0000
Subject: [PATCH 084/115] Using the 1/eps to switch to normal distribution.

[SVN r79892]
---
 .../boost/math/distributions/students_t.hpp   | 127 +++++++++++-------
 1 file changed, 80 insertions(+), 47 deletions(-)

diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index dfd5ae0ab..5dfce88c9 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -14,6 +14,7 @@
 #include <boost/math/special_functions/beta.hpp> // for ibeta(a, b, x).
 #include <boost/math/distributions/complement.hpp>
 #include <boost/math/distributions/detail/common_error_handling.hpp>
+#include <boost/math/distributions/normal.hpp> 
 
 #include <utility>
 
@@ -53,9 +54,9 @@ public:
 
 private:
    //
-   // Data members:
+   // Data member:
    //
-   RealType m_df;  // degrees of freedom are a real number.
+   RealType m_df;  // degrees of freedom is a real number.
 };
 
 typedef students_t_distribution<double> students_t;
@@ -63,6 +64,7 @@ typedef students_t_distribution<double> students_t;
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const students_t_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
+  // No including infinity.
    using boost::math::tools::max_value;
    return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>());
 }
@@ -76,32 +78,48 @@ inline const std::pair<RealType, RealType> support(const students_t_distribution
 }
 
 template <class RealType, class Policy>
-inline RealType pdf(const students_t_distribution<RealType, Policy>& dist, const RealType& t)
+inline RealType pdf(const students_t_distribution<RealType, Policy>& dist, const RealType& x)
 {
    BOOST_FPU_EXCEPTION_GUARD
    BOOST_MATH_STD_USING  // for ADL of std functions
 
    RealType degrees_of_freedom = dist.degrees_of_freedom();
-   // Error check:
+   // common handling Error check is for finite and > 0:
+   // Might conceivably permit df = +infinity too?
    RealType error_result;
    if(false == detail::check_df(
       "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", degrees_of_freedom, &error_result, Policy()))
       return error_result;
    if(false == detail::check_x(
-      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", t, &error_result, Policy()))
+      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", x, &error_result, Policy()))
       return error_result;
-   // Might conceivably permit df = +infinity and use normal distribution.
+
    RealType result;
-   RealType basem1 = t * t / degrees_of_freedom;
-   if(basem1 < 0.125)
-   {
-      result = exp(-boost::math::log1p(basem1, Policy()) * (1+degrees_of_freedom) / 2);
+
+   RealType limit = policies::get_epsilon<RealType, Policy>();
+   // Use policies so that if policy requests lower precision, 
+   // then get the normal distribution approximation earlier.
+   limit = static_cast<RealType>(1) / limit; // 1/eps
+   // for 64-bit double 1/eps = 4503599627370496
+   if (degrees_of_freedom > limit)
+   { // Special case for really big degrees_of_freedom > 1 / eps (perhaps infinite?)
+     // - use normal distribution which is much faster and more accurate.
+     normal_distribution<RealType, Policy> n(0, 1); 
+     result = pdf(n, x);
    }
    else
-   {
-      result = pow(1 / (1 + basem1), (degrees_of_freedom + 1) / 2);
+   { // 
+     RealType basem1 = x * x / degrees_of_freedom;
+     if(basem1 < 0.125)
+     {
+        result = exp(-boost::math::log1p(basem1, Policy()) * (1+degrees_of_freedom) / 2);
+     }
+     else
+     {
+        result = pow(1 / (1 + basem1), (degrees_of_freedom + 1) / 2);
+     }
+     result /= sqrt(degrees_of_freedom) * boost::math::beta(degrees_of_freedom / 2, RealType(0.5f), Policy());
    }
-   result /= sqrt(degrees_of_freedom) * boost::math::beta(degrees_of_freedom / 2, RealType(0.5f), Policy());
    return result;
 } // pdf
 
@@ -122,37 +140,54 @@ inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const
    {
      return 0.5;
    }
-   //
-   // Calculate probability of Student's t using the incomplete beta function.
-   // probability = ibeta(degrees_of_freedom / 2, 1/2, degrees_of_freedom / (degrees_of_freedom + t*t))
-   //
-   // However when t is small compared to the degrees of freedom, that formula
-   // suffers from rounding error, use the identity formula to work around
-   // the problem:
-   //
-   // I[x](a,b) = 1 - I[1-x](b,a)
-   //
-   // and:
-   //
-   //     x = df / (df + t^2)
-   //
-   // so:
-   //
-   // 1 - x = t^2 / (df + t^2)
-   //
-   RealType t2 = t * t;
-   RealType probability;
-   if(degrees_of_freedom > 2 * t2)
-   {
-      RealType z = t2 / (degrees_of_freedom + t2);
-      probability = ibetac(static_cast<RealType>(0.5), degrees_of_freedom / 2, z, Policy()) / 2;
+
+   RealType limit = policies::get_epsilon<RealType, Policy>();
+   // Use policies so that if policy requests lower precision, 
+   // then get the normal distribution approximation earlier.
+   limit = static_cast<RealType>(1) / limit; // 1/eps
+   // for 64-bit double 1/eps = 4503599627370496
+   if (degrees_of_freedom > limit)
+   { // Special case for really big degrees_of_freedom > 1 / eps (perhaps infinite?)
+     // - use normal distribution which is much faster and more accurate.
+     normal_distribution<RealType, Policy> n(0, 1); 
+     RealType result = cdf(n, t);
+     return result;
    }
    else
-   {
-      RealType z = degrees_of_freedom / (degrees_of_freedom + t2);
-      probability = ibeta(degrees_of_freedom / 2, static_cast<RealType>(0.5), z, Policy()) / 2;
-   }
-   return (t > 0 ? 1   - probability : probability);
+   { // normal case.
+
+     //
+     // Calculate probability of Student's t using the incomplete beta function.
+     // probability = ibeta(degrees_of_freedom / 2, 1/2, degrees_of_freedom / (degrees_of_freedom + t*t))
+     //
+     // However when t is small compared to the degrees of freedom, that formula
+     // suffers from rounding error, use the identity formula to work around
+     // the problem:
+     //
+     // I[x](a,b) = 1 - I[1-x](b,a)
+     //
+     // and:
+     //
+     //     x = df / (df + t^2)
+     //
+     // so:
+     //
+     // 1 - x = t^2 / (df + t^2)
+     //
+     RealType t2 = t * t;
+     RealType probability;
+     if(degrees_of_freedom > 2 * t2)
+     {
+        RealType z = t2 / (degrees_of_freedom + t2);
+        probability = ibetac(static_cast<RealType>(0.5), degrees_of_freedom / 2, z, Policy()) / 2;
+     }
+     else
+     {
+        RealType z = degrees_of_freedom / (degrees_of_freedom + t2);
+        probability = ibeta(degrees_of_freedom / 2, static_cast<RealType>(0.5), z, Policy()) / 2;
+     }
+     return (t > 0 ? 1   - probability : probability);
+  }
 } // cdf
 
 template <class RealType, class Policy>
@@ -182,10 +217,9 @@ inline RealType quantile(const students_t_distribution<RealType, Policy>& dist,
    if (probability == static_cast<RealType>(0.5))
      return 0;
    //
-   // This next block is disabled in favour of a faster method than
-   // incomplete beta inverse, code retained for future reference:
-   //
 #if 0
+   // This next block is disabled in favour of a faster method than
+   // incomplete beta inverse, but code retained for future reference:
    //
    // Calculate quantile of Student's t using the incomplete beta function inverse:
    //
@@ -326,8 +360,7 @@ inline RealType variance(const students_t_distribution<RealType, Policy>& dist)
   // Revised for https://svn.boost.org/trac/boost/ticket/7177
   RealType df = dist.degrees_of_freedom();
   if (!(boost::math::isfinite)(df) ||  (df <= 2))
-  { // Infinity or NaN
-
+  { // Infinity or NaN.
      policies::raise_domain_error<RealType>(
       "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
       "variance is undefined for degrees of freedom <= 2, but got %1%.",

From cf1d644c4e397a13099705e0a2e1ad424166a3a0 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 7 Aug 2012 15:53:54 +0000
Subject: [PATCH 085/115] Major update to allow df == +infinity.

[SVN r79911]
---
 .../detail/common_error_handling.hpp          |   1 +
 .../boost/math/distributions/students_t.hpp   | 215 ++++++++++++------
 2 files changed, 144 insertions(+), 72 deletions(-)

diff --git a/include/boost/math/distributions/detail/common_error_handling.hpp b/include/boost/math/distributions/detail/common_error_handling.hpp
index 46ded33cd..931747485 100644
--- a/include/boost/math/distributions/detail/common_error_handling.hpp
+++ b/include/boost/math/distributions/detail/common_error_handling.hpp
@@ -13,6 +13,7 @@
 #include <boost/math/special_functions/fpclassify.hpp>
 // using boost::math::isfinite;
 
+
 namespace boost{ namespace math{ namespace detail
 {
 
diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 5dfce88c9..5ed4c9877 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -1,5 +1,7 @@
 //  Copyright John Maddock 2006.
-//  Copyright Paul A. Bristow 2006.
+//  Copyright Paul A. Bristow 2006, 2012.
+//  Copyright Thomas Mang 2012.
+
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
 //  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
@@ -25,6 +27,20 @@
 
 namespace boost{ namespace math{
 
+template <class RealType, class Policy>
+inline bool check_df(const char* function, RealType const& df, RealType* result, const Policy& pol)
+{  // df > 0 or +infinity are allowed.
+   // if((df <= 0) || (boost::math::isnan)(df)) // but use signbit to ensure catch -inf and -NaN.
+   if(((boost::math::signbit)(df) != 0) || (boost::math::isnan)(df))
+   { // is bad df <= 0 or NaN or -infinity.
+      *result = policies::raise_domain_error<RealType>(
+         function,
+         "Degrees of freedom argument is %1%, but must be > 0 !", df, pol);
+      return false;
+   }
+   return true;
+} // check_df
+
 template <class RealType = double, class Policy = policies::policy<> >
 class students_t_distribution
 {
@@ -32,16 +48,16 @@ public:
    typedef RealType value_type;
    typedef Policy policy_type;
 
-   students_t_distribution(RealType i) : m_df(i)
+   students_t_distribution(RealType df) : df_(df)
    { // Constructor.
       RealType result;
-      detail::check_df(
-         "boost::math::students_t_distribution<%1%>::students_t_distribution", m_df, &result, Policy());
+      check_df( // Checks that df > 0 or df == inf.
+         "boost::math::students_t_distribution<%1%>::students_t_distribution", df_, &result, Policy());
    } // students_t_distribution
 
    RealType degrees_of_freedom()const
    {
-      return m_df;
+      return df_;
    }
 
    // Parameter estimation:
@@ -53,18 +69,16 @@ public:
       RealType hint = 100);
 
 private:
-   //
    // Data member:
-   //
-   RealType m_df;  // degrees of freedom is a real number.
+   RealType df_;  // degrees of freedom is a real number or +infinity.
 };
 
-typedef students_t_distribution<double> students_t;
+typedef students_t_distribution<double> students_t; // Convenience typedef for double version.
 
 template <class RealType, class Policy>
 inline const std::pair<RealType, RealType> range(const students_t_distribution<RealType, Policy>& /*dist*/)
 { // Range of permissible values for random variable x.
-  // No including infinity.
+  // NOT including infinity.
    using boost::math::tools::max_value;
    return std::pair<RealType, RealType>(-max_value<RealType>(), max_value<RealType>());
 }
@@ -81,81 +95,89 @@ template <class RealType, class Policy>
 inline RealType pdf(const students_t_distribution<RealType, Policy>& dist, const RealType& x)
 {
    BOOST_FPU_EXCEPTION_GUARD
-   BOOST_MATH_STD_USING  // for ADL of std functions
+   BOOST_MATH_STD_USING  // for ADL of std functions.
 
-   RealType degrees_of_freedom = dist.degrees_of_freedom();
-   // common handling Error check is for finite and > 0:
-   // Might conceivably permit df = +infinity too?
    RealType error_result;
-   if(false == detail::check_df(
-      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", degrees_of_freedom, &error_result, Policy()))
-      return error_result;
    if(false == detail::check_x(
       "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", x, &error_result, Policy()))
       return error_result;
+   RealType df = dist.degrees_of_freedom();
+   if(false == check_df( // Check that df > 0 or == +infinity.
+      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", df, &error_result, Policy()))
+      return error_result;
 
    RealType result;
-
+   if (boost::math::isinf(x))
+   { // +infinity.
+     normal_distribution<RealType, Policy> n(0, 1); 
+     RealType result = pdf(n, x);
+     return result;
+   }
    RealType limit = policies::get_epsilon<RealType, Policy>();
    // Use policies so that if policy requests lower precision, 
    // then get the normal distribution approximation earlier.
    limit = static_cast<RealType>(1) / limit; // 1/eps
    // for 64-bit double 1/eps = 4503599627370496
-   if (degrees_of_freedom > limit)
-   { // Special case for really big degrees_of_freedom > 1 / eps (perhaps infinite?)
+   if (df > limit)
+   { // Special case for really big degrees_of_freedom > 1 / eps 
      // - use normal distribution which is much faster and more accurate.
      normal_distribution<RealType, Policy> n(0, 1); 
      result = pdf(n, x);
    }
    else
    { // 
-     RealType basem1 = x * x / degrees_of_freedom;
+     RealType basem1 = x * x / df;
      if(basem1 < 0.125)
      {
-        result = exp(-boost::math::log1p(basem1, Policy()) * (1+degrees_of_freedom) / 2);
+        result = exp(-boost::math::log1p(basem1, Policy()) * (1+df) / 2);
      }
      else
      {
-        result = pow(1 / (1 + basem1), (degrees_of_freedom + 1) / 2);
+        result = pow(1 / (1 + basem1), (df + 1) / 2);
      }
-     result /= sqrt(degrees_of_freedom) * boost::math::beta(degrees_of_freedom / 2, RealType(0.5f), Policy());
+     result /= sqrt(df) * boost::math::beta(df / 2, RealType(0.5f), Policy());
    }
    return result;
 } // pdf
 
 template <class RealType, class Policy>
-inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const RealType& t)
+inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const RealType& x)
 {
-   RealType degrees_of_freedom = dist.degrees_of_freedom();
-   // Error check:
    RealType error_result;
-   if(false == detail::check_df(
-      "boost::math::cdf(const students_t_distribution<%1%>&, %1%)", degrees_of_freedom, &error_result, Policy()))
-      return error_result;
    if(false == detail::check_x(
-      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", t, &error_result, Policy()))
+      "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", x, &error_result, Policy()))
+      return error_result;
+   RealType df = dist.degrees_of_freedom();
+   // Error check:
+
+   if(false == check_df(  // Check that df > 0 or == +infinity.
+      "boost::math::cdf(const students_t_distribution<%1%>&, %1%)", df, &error_result, Policy()))
       return error_result;
 
-   if (t == 0)
-   {
-     return 0.5;
+   if (x == 0)
+   { // Special case with exact result.
+     return static_cast<RealType>(0.5);
+   }
+   if (boost::math::isinf(x))
+   { // +infinity.
+     normal_distribution<RealType, Policy> n(0, 1); 
+     RealType result = cdf(n, x);
+     return result;
    }
-
    RealType limit = policies::get_epsilon<RealType, Policy>();
    // Use policies so that if policy requests lower precision, 
    // then get the normal distribution approximation earlier.
    limit = static_cast<RealType>(1) / limit; // 1/eps
    // for 64-bit double 1/eps = 4503599627370496
-   if (degrees_of_freedom > limit)
+   if (df > limit)
    { // Special case for really big degrees_of_freedom > 1 / eps (perhaps infinite?)
      // - use normal distribution which is much faster and more accurate.
      normal_distribution<RealType, Policy> n(0, 1); 
-     RealType result = cdf(n, t);
+     RealType result = cdf(n, x);
      return result;
    }
    else
-   { // normal case.
-
+   { // normal df case.
      //
      // Calculate probability of Student's t using the incomplete beta function.
      // probability = ibeta(degrees_of_freedom / 2, 1/2, degrees_of_freedom / (degrees_of_freedom + t*t))
@@ -174,19 +196,19 @@ inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const
      //
      // 1 - x = t^2 / (df + t^2)
      //
-     RealType t2 = t * t;
+     RealType x2 = x * x;
      RealType probability;
-     if(degrees_of_freedom > 2 * t2)
+     if(df > 2 * x2)
      {
-        RealType z = t2 / (degrees_of_freedom + t2);
-        probability = ibetac(static_cast<RealType>(0.5), degrees_of_freedom / 2, z, Policy()) / 2;
+        RealType z = x2 / (df + x2);
+        probability = ibetac(static_cast<RealType>(0.5), df / 2, z, Policy()) / 2;
      }
      else
      {
-        RealType z = degrees_of_freedom / (degrees_of_freedom + t2);
-        probability = ibeta(degrees_of_freedom / 2, static_cast<RealType>(0.5), z, Policy()) / 2;
+        RealType z = df / (df + x2);
+        probability = ibeta(df / 2, static_cast<RealType>(0.5), z, Policy()) / 2;
      }
-     return (t > 0 ? 1   - probability : probability);
+     return (x > 0 ? 1   - probability : probability);
   }
 } // cdf
 
@@ -196,26 +218,23 @@ inline RealType quantile(const students_t_distribution<RealType, Policy>& dist,
    BOOST_MATH_STD_USING // for ADL of std functions
    //
    // Obtain parameters:
-   //
-   RealType degrees_of_freedom = dist.degrees_of_freedom();
    RealType probability = p;
-   //
+ 
    // Check for domain errors:
-   //
+   RealType df = dist.degrees_of_freedom();
    static const char* function = "boost::math::quantile(const students_t_distribution<%1%>&, %1%)";
    RealType error_result;
-   if(false == (detail::check_df(
-      function, degrees_of_freedom, &error_result, Policy())
+   if(false == (check_df( // Check that df > 0 or == +infinity.
+      function, df, &error_result, Policy())
          && detail::check_probability(function, probability, &error_result, Policy())))
       return error_result;
-
    // Special cases, regardless of degrees_of_freedom.
    if (probability == 0)
       return -policies::raise_overflow_error<RealType>(function, 0, Policy());
    if (probability == 1)
      return policies::raise_overflow_error<RealType>(function, 0, Policy());
    if (probability == static_cast<RealType>(0.5))
-     return 0;
+     return 0;  //
    //
 #if 0
    // This next block is disabled in favour of a faster method than
@@ -245,7 +264,7 @@ inline RealType quantile(const students_t_distribution<RealType, Policy>& dist,
    // and a couple of epsilon at double precision and in the central 
    // region where most use cases will occur...
    //
-   return boost::math::detail::fast_students_t_quantile(degrees_of_freedom, probability, Policy());
+   return boost::math::detail::fast_students_t_quantile(df, probability, Policy());
 } // quantile
 
 template <class RealType, class Policy>
@@ -276,7 +295,9 @@ struct sample_size_func
    RealType operator()(const RealType& df)
    {
       if(df <= tools::min_value<RealType>())
+      { // 
          return 1;
+      }
       students_t_distribution<RealType, Policy> t(df);
       RealType qa = quantile(complement(t, alpha));
       RealType qb = quantile(complement(t, beta));
@@ -329,13 +350,15 @@ RealType students_t_distribution<RealType, Policy>::find_degrees_of_freedom(
 template <class RealType, class Policy>
 inline RealType mode(const students_t_distribution<RealType, Policy>& /*dist*/)
 {
-   return 0;
+  // Assume no checks on degrees of freedom are useful (unlike mean).
+   return 0; // Always zero by definition.
 }
 
 template <class RealType, class Policy>
 inline RealType median(const students_t_distribution<RealType, Policy>& /*dist*/)
 {
-   return 0;
+   // Assume no checks on degrees of freedom are useful (unlike mean).
+   return 0; // Always zero by definition.
 }
 
 // See section 5.1 on moments at  http://en.wikipedia.org/wiki/Student%27s_t-distribution
@@ -344,37 +367,53 @@ template <class RealType, class Policy>
 inline RealType mean(const students_t_distribution<RealType, Policy>& dist)
 {  // Revised for https://svn.boost.org/trac/boost/ticket/7177
    RealType df = dist.degrees_of_freedom();
-   if((!(boost::math::isfinite)(df)) || (df <= 1) )// Undefined for moment <= 1
-   {
+   if(((boost::math::isnan)(df)) || (df <= 1) ) 
+   { // mean is undefined for moment <= 1!
       policies::raise_domain_error<RealType>(
       "boost::math::mean(students_t_distribution<%1%> const&, %1%)",
       "Mean is undefined for degrees of freedom < 1 but got %1%.", df, Policy());
       return std::numeric_limits<RealType>::quiet_NaN();
    }
    return 0;
-}
+} // mean
 
 template <class RealType, class Policy>
 inline RealType variance(const students_t_distribution<RealType, Policy>& dist)
 { // http://en.wikipedia.org/wiki/Student%27s_t-distribution
   // Revised for https://svn.boost.org/trac/boost/ticket/7177
   RealType df = dist.degrees_of_freedom();
-  if (!(boost::math::isfinite)(df) ||  (df <= 2))
-  { // Infinity or NaN.
+  if ((boost::math::isnan)(df) || (df <= 2))
+  { // NaN or undefined for <= 2.
      policies::raise_domain_error<RealType>(
       "boost::math::variance(students_t_distribution<%1%> const&, %1%)",
       "variance is undefined for degrees of freedom <= 2, but got %1%.",
       df, Policy());
     return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
   }
-  return df / (df - 2);
+  if (boost::math::isinf(df))
+  { // +infinity.
+    return 1;
+  }
+  RealType limit = policies::get_epsilon<RealType, Policy>();
+  // Use policies so that if policy requests lower precision, 
+  // then get the normal distribution approximation earlier.
+  limit = static_cast<RealType>(1) / limit; // 1/eps
+  // for 64-bit double 1/eps = 4503599627370496
+  if (df > limit)
+  { // Special case for really big degrees_of_freedom > 1 / eps.
+    return 1;
+  }
+  else
+  {
+    return df / (df - 2);
+  }
 } // variance
 
 template <class RealType, class Policy>
 inline RealType skewness(const students_t_distribution<RealType, Policy>& dist)
 {
     RealType df = dist.degrees_of_freedom();
-   if( (!(boost::math::isfinite)(df)) || (dist.degrees_of_freedom() <= 3))
+   if( ((boost::math::isnan)(df)) || (dist.degrees_of_freedom() <= 3))
    { // Undefined for moment k = 3.
       policies::raise_domain_error<RealType>(
          "boost::math::skewness(students_t_distribution<%1%> const&, %1%)",
@@ -382,14 +421,14 @@ inline RealType skewness(const students_t_distribution<RealType, Policy>& dist)
          dist.degrees_of_freedom(), Policy());
       return std::numeric_limits<RealType>::quiet_NaN();
    }
-   return 0;
-}
+   return 0; // For all valid df, including infinity.
+} // skewness
 
 template <class RealType, class Policy>
 inline RealType kurtosis(const students_t_distribution<RealType, Policy>& dist)
 {
    RealType df = dist.degrees_of_freedom();
-   if((!(boost::math::isfinite)(df)) || (df <= 4))
+   if(((boost::math::isnan)(df)) || (df <= 4))
    { // Undefined or infinity for moment k = 4.
       policies::raise_domain_error<RealType>(
        "boost::math::kurtosis(students_t_distribution<%1%> const&, %1%)",
@@ -397,9 +436,25 @@ inline RealType kurtosis(const students_t_distribution<RealType, Policy>& dist)
         df, Policy());
         return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
    }
-   //return 3 * (df - 2) / (df - 4);
-   return 6 / (df - 4) + 3;
-}
+   if (boost::math::isinf(df))
+   { // +infinity.
+     return 3;
+   }
+   RealType limit = policies::get_epsilon<RealType, Policy>();
+   // Use policies so that if policy requests lower precision, 
+   // then get the normal distribution approximation earlier.
+   limit = static_cast<RealType>(1) / limit; // 1/eps
+   // for 64-bit double 1/eps = 4503599627370496
+   if (df > limit)
+   { // Special case for really big degrees_of_freedom > 1 / eps.
+     return 3;
+   }
+   else
+   {
+     //return 3 * (df - 2) / (df - 4); re-arranged to
+     return 6 / (df - 4) + 3;
+   }
+} // kurtosis
 
 template <class RealType, class Policy>
 inline RealType kurtosis_excess(const students_t_distribution<RealType, Policy>& dist)
@@ -407,7 +462,7 @@ inline RealType kurtosis_excess(const students_t_distribution<RealType, Policy>&
    // see http://mathworld.wolfram.com/Kurtosis.html
 
    RealType df = dist.degrees_of_freedom();
-   if((!(boost::math::isfinite)(df)) || (df <= 4))
+   if(((boost::math::isnan)(df)) || (df <= 4))
    { // Undefined or infinity for moment k = 4.
      policies::raise_domain_error<RealType>(
        "boost::math::kurtosis_excess(students_t_distribution<%1%> const&, %1%)",
@@ -415,7 +470,23 @@ inline RealType kurtosis_excess(const students_t_distribution<RealType, Policy>&
       df, Policy());
      return std::numeric_limits<RealType>::quiet_NaN(); // Undefined.
    }
-   return 6 / (df - 4);
+   if (boost::math::isinf(df))
+   { // +infinity.
+     return 0;
+   }
+   RealType limit = policies::get_epsilon<RealType, Policy>();
+   // Use policies so that if policy requests lower precision, 
+   // then get the normal distribution approximation earlier.
+   limit = static_cast<RealType>(1) / limit; // 1/eps
+   // for 64-bit double 1/eps = 4503599627370496
+   if (df > limit)
+   { // Special case for really big degrees_of_freedom > 1 / eps.
+     return 0;
+   }
+   else
+   {
+     return 6 / (df - 4);
+   }
 }
 
 } // namespace math

From 7737ce6a06a5a316ea4715546b73c3938198ba85 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 7 Aug 2012 15:56:27 +0000
Subject: [PATCH 086/115] Tets for Major update to allow df == +infinity.

[SVN r79912]
---
 test/test_constant_generate.cpp | 1 +
 1 file changed, 1 insertion(+)

diff --git a/test/test_constant_generate.cpp b/test/test_constant_generate.cpp
index 58b37f6f4..1da7408cc 100644
--- a/test/test_constant_generate.cpp
+++ b/test/test_constant_generate.cpp
@@ -32,6 +32,7 @@ int main()
    BOOST_CONSTANTS_GENERATE(root_three);
    BOOST_CONSTANTS_GENERATE(half_root_two);
    BOOST_CONSTANTS_GENERATE(ln_two);
+   BOOST_CONSTANTS_GENERATE(ln_ten);
    BOOST_CONSTANTS_GENERATE(ln_ln_two);
    BOOST_CONSTANTS_GENERATE(root_ln_four);
    BOOST_CONSTANTS_GENERATE(one_div_root_two);

From f2e2e0890856c6be846ae7dda66a83016f0eed3e Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 8 Aug 2012 09:26:47 +0000
Subject: [PATCH 087/115]  Changed to use    if (typeid(RealType) !=
 typeid(boost::math::concepts::real_concept))     { // Ordinary floats only.

to avoid failure of previous string name comparison by gcc and other platforms.

[SVN r79921]
---
 test/test_students_t.cpp | 56 ++++++++++++++++++++++++++++++----------
 1 file changed, 42 insertions(+), 14 deletions(-)

diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index 6b15cdcb1..150905d54 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -472,10 +472,13 @@ void test_spots(RealType)
          9);
 
     // Test for large degrees of freedom when should be same as normal.
+    RealType inf = std::numeric_limits<RealType>::infinity();
+    RealType nan = std::numeric_limits<RealType>::quiet_NaN();
 
     std::string type = typeid(RealType).name();
-    if (type != "class boost::math::concepts::real_concept")
-    {
+//    if (type != "class boost::math::concepts::real_concept") fails for gcc
+    if (typeid(RealType) != typeid(boost::math::concepts::real_concept))
+    { // Ordinary floats only.
       RealType limit = 1/ boost::math::tools::epsilon<RealType>();
       // Default policy to get full accuracy.
       // std::cout << "Switch over to normal if df > " << limit << std::endl;
@@ -492,12 +495,20 @@ void test_spots(RealType)
       // CDF
       BOOST_CHECK_EQUAL(cdf(st, 0), cdf(n, 0.)); // should be exactly equal.
       BOOST_CHECK_CLOSE_FRACTION(cdf(st2, 0), cdf(n, 0.), tolerance); // should be very close to normal.
-    }
 
+     // Tests for df = infinity.
+      students_t_distribution<RealType> infdf(inf);
+      BOOST_CHECK_EQUAL(infdf.degrees_of_freedom(), inf);
+      BOOST_CHECK_EQUAL(mean(infdf), 0); // OK.
+      BOOST_CHECK_THROW(students_t_distribution<RealType> minfdf(-inf), std::domain_error);
+      BOOST_CHECK_THROW(students_t_distribution<RealType> minfdf(nan), std::domain_error);
+      BOOST_CHECK_THROW(students_t_distribution<RealType> minfdf(-nan), std::domain_error);
+
+     // BOOST_CHECK_CLOSE_FRACTION(pdf(infdf, 0), static_cast<RealType>(0.3989422804014326779399460599343818684759L), tolerance);
+      BOOST_CHECK_CLOSE_FRACTION(pdf(infdf, 0),boost::math::constants::one_div_root_two_pi<RealType>() , tolerance);
+      BOOST_CHECK_CLOSE_FRACTION(cdf(infdf, 0),boost::math::constants::half<RealType>() , tolerance);
 
     // Checks added for Trac #7717 report by Thomas Mang.
-    RealType inf = std::numeric_limits<RealType>::infinity();
-    RealType nan = std::numeric_limits<RealType>::quiet_NaN();
 
     BOOST_CHECK_THROW(quantile(dist, -1), std::domain_error);
     BOOST_CHECK_THROW(quantile(dist, 2), std::domain_error);
@@ -505,15 +516,18 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(pdf(students_t_distribution<RealType>(-1), 0), std::domain_error);
   
     // Check on df for mean (moment k = 1)
+    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(nan)), std::domain_error);
+//    BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(inf)), std::domain_error); inf is now OK
     BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(mean(students_t_distribution<RealType>(1)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(mean(students_t_distribution<RealType>(2)), 0); // OK.
+    BOOST_CHECK_EQUAL(mean(students_t_distribution<RealType>(inf)), 0); // OK.
 
 
     // Check on df for variance (moment 2)
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(nan)), std::domain_error);
-    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(inf)), std::domain_error);
+//    BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(inf)), std::domain_error); // inf is now OK.
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(1)), std::domain_error);
@@ -522,8 +536,10 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(variance(students_t_distribution<RealType>(2)), std::domain_error); // df == 
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(2.5)), 5); // OK.
     BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(3)), 3); // OK.
+    BOOST_CHECK_EQUAL(variance(students_t_distribution<RealType>(inf)), 1); // OK.
 
     // Check on df for skewness (moment 3)
+    BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(nan)), std::domain_error);
     BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(1)), std::domain_error);
@@ -532,8 +548,10 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(skewness(students_t_distribution<RealType>(3)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(skewness(students_t_distribution<RealType>(3.5)), 0); // OK.
     BOOST_CHECK_EQUAL(skewness(students_t_distribution<RealType>(4)), 0); // OK.
+    BOOST_CHECK_EQUAL(skewness(students_t_distribution<RealType>(inf)), 0); // OK.
 
     // Check on df for kurtosis_excess (moment 4)
+    BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(nan)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(1)), std::domain_error);
@@ -543,8 +561,10 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(3)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis_excess(students_t_distribution<RealType>(4)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(kurtosis_excess(students_t_distribution<RealType>(5)), 6); // OK.
+    BOOST_CHECK_EQUAL(kurtosis_excess(students_t_distribution<RealType>(inf)), 0); // OK.
 
     // Check on df for kurtosis (moment 4)
+    BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(nan)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(-1)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(0)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(1)), std::domain_error); 
@@ -553,23 +573,29 @@ void test_spots(RealType)
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(3)), std::domain_error);
     BOOST_CHECK_THROW(kurtosis(students_t_distribution<RealType>(4)), std::domain_error); // df == k
     BOOST_CHECK_EQUAL(kurtosis(students_t_distribution<RealType>(5)), 9); // OK.
+    BOOST_CHECK_EQUAL(kurtosis(students_t_distribution<RealType>(inf)), 3); // OK.
+
+   }
+
 
     // Use a new distribution ignore_error_students_t with a custom policy to ignore all errors,
     // and check returned values are as expected.
 
-    /*
+    /* 
      Sandia-darwin-intel-12.0 - math - test_students_t / intel-darwin-12.0
-
     ../libs/math/test/test_students_t.cpp(544): error: "domain_error" has already been declared in the current scope
     using boost::math::policies::domain_error;
-                                 ^
 
 ../libs/math/test/test_students_t.cpp(552): error: "pole_error" has already been declared in the current scope
     using boost::math::policies::pole_error;
 
-    Unclear where previous declaration is.  Does seem to be in student_t.hpp or any included files???
+    Unclear where previous declaration is. 
+    Does not seem to be in student_t.hpp or any included files???
 
+    So to avoid this perceived problem by this compiler,
+    the ignore policy below uses fully specified names.
     */
+
     using boost::math::policies::policy;
   // Types of error whose action can be altered by policies:.
   //using boost::math::policies::evaluation_error;
@@ -618,7 +644,6 @@ void test_spots(RealType)
     BOOST_CHECK(boost::math::isnan(variance(ignore_error_students_t(2))));
 
   // Skewness
-    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(skewness(ignore_error_students_t(0))));
@@ -628,7 +653,6 @@ void test_spots(RealType)
 
   // Kurtosis 
     BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
-    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
     BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(0))));
     BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_students_t(1))));
@@ -639,7 +663,6 @@ void test_spots(RealType)
  
     // Kurtosis excess
     BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(std::numeric_limits<RealType>::quiet_NaN()))));
-    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(std::numeric_limits<RealType>::infinity()))));
     BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(-1))));
     BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(0))));
     BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_students_t(1))));
@@ -657,7 +680,12 @@ void test_spots(RealType)
   BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_students_t(4 + 4 * std::numeric_limits<RealType>::epsilon()))));
   BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_students_t(static_cast<RealType>(4.0001L)))));
 
-  check_out_of_range<students_t_distribution<RealType> >(1);
+  // check_out_of_range<students_t_distribution<RealType> >(1);
+  // Cannot be used because fails "exception std::domain_error is expected" 
+  // because df = +infinity is allowed.
+
+   check_support<students_t_distribution<RealType> >(students_t_distribution<RealType>(1));
+
 } // template <class RealType>void test_spots(RealType)
 
 int test_main(int, char* [])

From 29a0fa9d5892ce46b5e21900b429cc0ca0426dcd Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 9 Aug 2012 17:57:27 +0000
Subject: [PATCH 088/115] Changes to deal with broken links (and rebuilt so
 that Inspection tool can check too)

[SVN r79948]
---
 doc/sf_and_dist/dist_tutorial.qbk                        | 1 +
 doc/sf_and_dist/distributions/binomial.qbk               | 2 +-
 doc/sf_and_dist/html/index.html                          | 2 +-
 doc/sf_and_dist/html/index/s13.html                      | 4 ++--
 doc/sf_and_dist/html/index/s14.html                      | 4 ++--
 doc/sf_and_dist/html/index/s15.html                      | 4 ++--
 doc/sf_and_dist/html/index/s16.html                      | 4 ++--
 doc/sf_and_dist/html/index/s17.html                      | 4 ++--
 .../math_toolkit/dist/dist_ref/dists/binomial_dist.html  | 9 +++++----
 .../html/math_toolkit/main_overview/conventions.html     | 2 +-
 .../html/math_toolkit/main_overview/navigation.html      | 2 +-
 11 files changed, 20 insertions(+), 18 deletions(-)

diff --git a/doc/sf_and_dist/dist_tutorial.qbk b/doc/sf_and_dist/dist_tutorial.qbk
index 521eb0d50..361492717 100644
--- a/doc/sf_and_dist/dist_tutorial.qbk
+++ b/doc/sf_and_dist/dist_tutorial.qbk
@@ -1,4 +1,5 @@
 [/ def names all end in distrib to avoid clashes with names of functions]
+
 [def __binomial_distrib [link math_toolkit.dist.dist_ref.dists.binomial_dist Binomial Distribution]]
 [def __chi_squared_distrib [link math_toolkit.dist.dist_ref.dists.chi_squared_dist Chi Squared Distribution]]
 [def __normal_distrib [link math_toolkit.dist.dist_ref.dists.normal_dist Normal Distribution]]
diff --git a/doc/sf_and_dist/distributions/binomial.qbk b/doc/sf_and_dist/distributions/binomial.qbk
index bbe532836..9b31a3750 100644
--- a/doc/sf_and_dist/distributions/binomial.qbk
+++ b/doc/sf_and_dist/distributions/binomial.qbk
@@ -58,7 +58,7 @@ The class type `binomial_distribution` represents a
 it is used when there are exactly two mutually 
 exclusive outcomes of a trial. These outcomes are labelled 
 "success" and "failure". The
-[@ binomial distribution] is used to obtain 
+__binomial_distrib is used to obtain 
 the probability of observing k successes in N trials, with the 
 probability of success on a single trial denoted by p. The 
 binomial distribution assumes that p is fixed for all trials.
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 93f657e4a..4e09592d7 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: August 02, 2012 at 14:37:58 GMT</small></p></td>
+<td align="left"><p><small>Last revised: August 09, 2012 at 17:01:44 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index e11b3ddc2..a80dabc70 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1341673" lang="en">
+<div class="section id1345150" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1341673"></a>Function Index</h2></div></div></div>
+<a name="id1345150"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 14ffec64a..52079ec0c 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1356892" lang="en">
+<div class="section id1361462" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1356892"></a>Class Index</h2></div></div></div>
+<a name="id1361462"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 31ddb715c..7c6703dcc 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1359197" lang="en">
+<div class="section id1362401" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1359197"></a>Typedef Index</h2></div></div></div>
+<a name="id1362401"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 06856a35b..352ae5031 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1362653" lang="en">
+<div class="section id1365857" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1362653"></a>Macro Index</h2></div></div></div>
+<a name="id1365857"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 4ff6d32c4..8b155eea0 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1363879" lang="en">
+<div class="section id1369269" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1363879"></a>Index</h2></div></div></div>
+<a name="id1369269"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
index 95121b8fb..85d983501 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
@@ -88,10 +88,11 @@
             represents a <a href="http://mathworld.wolfram.com/BinomialDistribution.html" target="_top">binomial
             distribution</a>: it is used when there are exactly two mutually
             exclusive outcomes of a trial. These outcomes are labelled "success"
-            and "failure". The <a href="../../../../binomial" target="_top">distribution</a>
-            is used to obtain the probability of observing k successes in N trials,
-            with the probability of success on a single trial denoted by p. The binomial
-            distribution assumes that p is fixed for all trials.
+            and "failure". The <a class="link" href="binomial_dist.html" title="Binomial Distribution">Binomial
+            Distribution</a> is used to obtain the probability of observing k
+            successes in N trials, with the probability of success on a single trial
+            denoted by p. The binomial distribution assumes that p is fixed for all
+            trials.
           </p>
 <div class="note"><table border="0" summary="Note">
 <tr>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index c2edc3872..bb99eeb4e 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id867149"></a>
+        <a class="indexterm" name="id873030"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 1af20cbf7..4e84084c0 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id867019"></a>
+        <a class="indexterm" name="id872901"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.

From e4cf24554b75747adaeb9788d498ed0ad78128c9 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 9 Aug 2012 17:58:46 +0000
Subject: [PATCH 089/115] Changes to deal with copyright and tabs from
 inspection report

[SVN r79949]
---
 include/boost/math/distributions/skew_normal.hpp | 14 +++++++-------
 include/boost/math/special_functions/owens_t.hpp |  2 +-
 2 files changed, 8 insertions(+), 8 deletions(-)

diff --git a/include/boost/math/distributions/skew_normal.hpp b/include/boost/math/distributions/skew_normal.hpp
index af89817f2..8ef9b5669 100644
--- a/include/boost/math/distributions/skew_normal.hpp
+++ b/include/boost/math/distributions/skew_normal.hpp
@@ -1,4 +1,4 @@
-// (C) Benjamin Sobotta 2012
+//  Copyright Benjamin Sobotta 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
@@ -645,23 +645,23 @@ namespace boost{ namespace math{
     if(false == detail::check_probability(function, p, &result, Policy()))
       return result;
 
-    // compute initial guess via Cornish-Fisher expansion
+    // Compute initial guess via Cornish-Fisher expansion.
     RealType x = -boost::math::erfc_inv(2 * p, Policy()) * constants::root_two<RealType>();
 
-    // avoid unnecessary computations if there is no skew
+    // Avoid unnecessary computations if there is no skew.
     if(shape != 0)
     {
       const RealType skew = skewness(dist);
       const RealType exk = kurtosis_excess(dist);
 
       x = x + (x*x-static_cast<RealType>(1))*skew/static_cast<RealType>(6)
-  + x*(x*x-static_cast<RealType>(3))*exk/static_cast<RealType>(24)
-  - x*(static_cast<RealType>(2)*x*x-static_cast<RealType>(5))*skew*skew/static_cast<RealType>(36);
+      + x*(x*x-static_cast<RealType>(3))*exk/static_cast<RealType>(24)
+      - x*(static_cast<RealType>(2)*x*x-static_cast<RealType>(5))*skew*skew/static_cast<RealType>(36);
     } // if(shape != 0)
 
     result = standard_deviation(dist)*x+mean(dist);
 
-    // handle special case of non-skew normal distribution
+    // handle special case of non-skew normal distribution.
     if(shape == 0)
       return result;
 
@@ -681,7 +681,7 @@ namespace boost{ namespace math{
 
   template <class RealType, class Policy>
   inline RealType quantile(const complemented2_type<skew_normal_distribution<RealType, Policy>, RealType>& c)
-  {	
+  {
     const RealType scale = c.dist.scale();
     const RealType location = c.dist.location();
     const RealType shape = c.dist.shape();
diff --git a/include/boost/math/special_functions/owens_t.hpp b/include/boost/math/special_functions/owens_t.hpp
index c632bd553..0765b2a49 100644
--- a/include/boost/math/special_functions/owens_t.hpp
+++ b/include/boost/math/special_functions/owens_t.hpp
@@ -1,4 +1,4 @@
-// (C) Benjamin Sobotta 2012
+// Copyright Benjamin Sobotta 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file

From 889b73605179d29237b9e38d9b978a7b559abfa7 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sat, 11 Aug 2012 08:58:51 +0000
Subject: [PATCH 090/115] Rebuilt html sf & dist html docs after minor edits.

[SVN r79959]
---
 doc/sf_and_dist/html/index.html                               | 2 +-
 doc/sf_and_dist/html/index/s13.html                           | 4 ++--
 doc/sf_and_dist/html/index/s14.html                           | 4 ++--
 doc/sf_and_dist/html/index/s15.html                           | 4 ++--
 doc/sf_and_dist/html/index/s16.html                           | 4 ++--
 doc/sf_and_dist/html/index/s17.html                           | 4 ++--
 .../html/math_toolkit/main_overview/conventions.html          | 2 +-
 .../html/math_toolkit/main_overview/navigation.html           | 2 +-
 8 files changed, 13 insertions(+), 13 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 4e09592d7..d4d2f13da 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: August 09, 2012 at 17:01:44 GMT</small></p></td>
+<td align="left"><p><small>Last revised: August 11, 2012 at 08:36:53 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index a80dabc70..f101927c2 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1345150" lang="en">
+<div class="section id1367985" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1345150"></a>Function Index</h2></div></div></div>
+<a name="id1367985"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index 52079ec0c..dec99e6f3 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1361462" lang="en">
+<div class="section id1383203" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1361462"></a>Class Index</h2></div></div></div>
+<a name="id1383203"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 7c6703dcc..301fbbd15 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1362401" lang="en">
+<div class="section id1385509" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1362401"></a>Typedef Index</h2></div></div></div>
+<a name="id1385509"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index 352ae5031..b613d3dd5 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -22,9 +22,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1365857" lang="en">
+<div class="section id1388964" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1365857"></a>Macro Index</h2></div></div></div>
+<a name="id1388964"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index 8b155eea0..e9b9baeb0 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -21,9 +21,9 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1369269" lang="en">
+<div class="section id1390191" lang="en">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1369269"></a>Index</h2></div></div></div>
+<a name="id1390191"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index bb99eeb4e..7baeff9e2 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id873030"></a>
+        <a class="indexterm" name="id893363"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index 4e84084c0..b911d5561 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -27,7 +27,7 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id872901"></a>
+        <a class="indexterm" name="id893234"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.

From 777defb1451f27fbb3f70d2fbdf8b02ae01091a8 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 12 Aug 2012 11:19:21 +0000
Subject: [PATCH 091/115] Added (correct) copyright and non-ASCII chars.

[SVN r79975]
---
 example/error_handling_example.cpp | 3 +++
 example/owens_t_example.cpp        | 6 +++++-
 example/skew_normal_example.cpp    | 4 ++--
 3 files changed, 10 insertions(+), 3 deletions(-)

diff --git a/example/error_handling_example.cpp b/example/error_handling_example.cpp
index 22c100c4a..4691e06da 100644
--- a/example/error_handling_example.cpp
+++ b/example/error_handling_example.cpp
@@ -51,6 +51,9 @@ is a certain sign that it will /not/ have the desired effect.
 We'll begin our sample program with the needed includes:
 */
 
+
+   #define BOOST_MATH_DOMAIN_ERROR_POLICY ignore_error
+
 // Boost
 #include <boost/math/distributions/students_t.hpp>
    using boost::math::students_t;  // Probability of students_t(df, t).
diff --git a/example/owens_t_example.cpp b/example/owens_t_example.cpp
index ecf630574..6c6d20417 100644
--- a/example/owens_t_example.cpp
+++ b/example/owens_t_example.cpp
@@ -1,9 +1,13 @@
-// (C) Benjamin Sobotta 2012
+// Copyright Benjamin Sobotta 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
 //  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
 
+#ifdef _MSC_VER
+#  pragma warning(disable : 4127) // conditional expression is constant.
+#endif
+
 #include <boost/math/special_functions/owens_t.hpp>
 #include <iostream>
 
diff --git a/example/skew_normal_example.cpp b/example/skew_normal_example.cpp
index cdf20a4d2..5858aff35 100644
--- a/example/skew_normal_example.cpp
+++ b/example/skew_normal_example.cpp
@@ -1,4 +1,4 @@
-// (C) Benjamin Sobotta 2012
+// Copyright Benjamin Sobotta 2012
 
 //  Use, modification and distribution are subject to the
 //  Boost Software License, Version 1.0. (See accompanying file
@@ -69,7 +69,7 @@ int main()
      to install packages into?  (y/n) y
      --- Please select a CRAN mirror for use in this session ---
      Loading Tcl/Tk interface ... done
-     also installing the dependency ‘mnormt’
+     also installing the dependency mnormt
 
      trying URL 'http://mirrors.dotsrc.org/cran/src/contrib/mnormt_1.4-5.tar.gz'
      Content type 'application/x-gzip' length 34049 bytes (33 Kb)

From 3a39099b41edcf9b89261d11c3d244749daf3526 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 12 Aug 2012 11:21:31 +0000
Subject: [PATCH 092/115] Added (correct) copyright and non-ASCII chars.

[SVN r79976]
---
 test/test_out_of_range.hpp | 1 +
 1 file changed, 1 insertion(+)

diff --git a/test/test_out_of_range.hpp b/test/test_out_of_range.hpp
index e4486552a..220684b3c 100644
--- a/test/test_out_of_range.hpp
+++ b/test/test_out_of_range.hpp
@@ -117,6 +117,7 @@ void check_out_of_range(typename Distro::value_type p1)
    if(std::numeric_limits<value_type>::has_infinity)
    {
       BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::infinity()), range(d).first), std::domain_error);
+ //     BOOST_CHECK_THROW(pdf(Distro(std::numeric_limits<value_type>::infinity()), range(d).second), std::domain_error);
    }
    if(std::numeric_limits<value_type>::has_quiet_NaN)
    {

From cca8db714e6b67c9371cde7a4f6109921fdd5d89 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 12 Aug 2012 11:24:15 +0000
Subject: [PATCH 093/115] Added (correct) copyright and non-ASCII chars.

[SVN r79977]
---
 test/test_owens_t.cpp | 284 +++---------------------------------------
 1 file changed, 17 insertions(+), 267 deletions(-)

diff --git a/test/test_owens_t.cpp b/test/test_owens_t.cpp
index e08981554..cdc45f4d4 100644
--- a/test/test_owens_t.cpp
+++ b/test/test_owens_t.cpp
@@ -1,7 +1,6 @@
-// test_owens_t.cpp
-
 // Copyright Paul A. Bristow 2012.
 // Copyright Benjamin Sobotta 2012.
+// Copyright John Maddock 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -18,12 +17,10 @@
 // not alter the result. The resultant values Tacc(h,a) say, were validated by evaluating (8) with
 // m = 48 (i.e. 96 point Gaussian quadrature).
 
-#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error
+// test_owens_t.cpp
 
 #ifdef _MSC_VER
 #  pragma warning (disable : 4127) // conditional expression is constant
-#  pragma warning (disable : 4305) // 'initializing' : truncation from 'double' to 'const float'
-// ?? TODO get rid of these warnings?
 #endif
 
 #include <boost/math/concepts/real_concept.hpp> // for real_concept.
@@ -31,41 +28,9 @@ using ::boost::math::concepts::real_concept;
 
 #include <boost/math/special_functions/owens_t.hpp> // for owens_t function.
 using boost::math::owens_t;
-#include <boost/math/distributions/normal.hpp>
 
-#include <boost/test/test_exec_monitor.hpp>
-#include <boost/test/floating_point_comparison.hpp>
-#include <boost/array.hpp>
-
-#include "libs/math/test/handle_test_result.hpp"
-#include "libs/math/test/table_type.hpp"
-#include "libs/math/test/functor.hpp"
-
-//
-// Defining TEST_CPP_DEC_FLOAT enables testing of multiprecision support.
-// This requires the multiprecision library from sandbox/big_number.
-// Note that these tests *do not pass*, but they do give an idea of the 
-// error rates that can be expected....
-//
-#ifdef TEST_CPP_DEC_FLOAT
-#include <boost/multiprecision/cpp_dec_float.hpp>
-
-template <class R>
-inline R convert_to(const char* s)
-{
-   try{
-      return boost::lexical_cast<R>(s);
-   }
-   catch(const boost::bad_lexical_cast&)
-   {
-      return 0;
-   }
-}
-
-#define SC_(x) convert_to<T>(BOOST_STRINGIZE(x))
-#endif
-
-#include "owens_t_T7.hpp"
+#include <boost/test/test_exec_monitor.hpp> // for test_main.
+#include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE and  BOOST_CHECK_CLOSE_fraction.
 
 #include <iostream>
 using std::cout;
@@ -73,65 +38,13 @@ using std::endl;
 #include <limits>
 using std::numeric_limits;
 
-void expected_results()
-{
-   //
-   // Define the max and mean errors expected for
-   // various compilers and platforms.
-   //
-   const char* largest_type;
-#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-   if(boost::math::policies::digits<double, boost::math::policies::policy<> >() == boost::math::policies::digits<long double, boost::math::policies::policy<> >())
-   {
-      largest_type = "(long\\s+)?double|real_concept";
-   }
-   else
-   {
-      largest_type = "long double|real_concept";
-   }
-#else
-   largest_type = "(long\\s+)?double";
-#endif
-
-   //
-   // Catch all cases come last:
-   //
-   if(std::numeric_limits<long double>::digits > 60)
-   {
-      add_expected_result(
-         ".*",                            // compiler
-         ".*",                            // stdlib
-         ".*",                            // platform
-         largest_type,                    // test type(s)
-         ".*",      // test data group
-         "boost::math::owens_t", 500, 100);  // test function
-   }
-   else
-   {
-      add_expected_result(
-         ".*",                            // compiler
-         ".*",                            // stdlib
-         ".*",                            // platform
-         largest_type,                    // test type(s)
-         ".*",      // test data group
-         "boost::math::owens_t", 60, 5);  // test function
-   }
-   //
-   // Finish off by printing out the compiler/stdlib/platform names,
-   // we do this to make it easier to mark up expected error rates.
-   //
-   std::cout << "Tests run with " << BOOST_COMPILER << ", " 
-      << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl;
-}
-
-
 template <class RealType>
 void test_spot(
-     RealType h,    //
-     RealType a,    //
+     RealType h,    // 
+     RealType a,    // Chi Square statistic
      RealType tol)   // Test tolerance
 {
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(h, a), 3.89119302347013668966224771378e-2L, tol);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(h, a), 3.89119302347013668966224771378e-2, tol);
 }
 
 
@@ -140,173 +53,33 @@ void test_spots(RealType)
 {
   // Basic sanity checks, test data is as accurate as long double,
   // so set tolerance to a few epsilon expressed as a fraction.
-  RealType tolerance = boost::math::tools::epsilon<RealType>() * 30; // most OK with 3 eps tolerance.
+  RealType tolerance = boost::math::tools::epsilon<RealType>() * 3;
   cout << "Tolerance = " << tolerance << "." << endl;
 
   using  ::boost::math::owens_t;
-  using ::boost::math::normal_distribution;
-  BOOST_MATH_STD_USING // ADL of std names.
 
-  // Checks of six sub-methods T1 to T6.
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(0.25L)), static_cast<RealType>(3.89119302347013668966224771378e-2L), tolerance);  // T1
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(6.5L), static_cast<RealType>(0.4375L)), static_cast<RealType>(2.00057730485083154100907167685E-11L), tolerance); // T2
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(7L), static_cast<RealType>( 0.96875L)), static_cast<RealType>(6.39906271938986853083219914429E-13L), tolerance); // T3
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(4.78125L), static_cast<RealType>(0.0625L)), static_cast<RealType>(1.06329748046874638058307112826E-7L), tolerance); // T4
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(2.L), static_cast<RealType>(0.5L)), static_cast<RealType>(8.62507798552150713113488319155E-3L), tolerance); // T5
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(1.L), static_cast<RealType>(0.9999975L)), static_cast<RealType>(6.67418089782285927715589822405E-2L), tolerance); // T6
-  //BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(L), static_cast<RealType>(L)), static_cast<RealType>(L), tolerance);
+    using namespace std; // ADL of std names.
+ 
+   BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(0.25L)), static_cast<RealType>(3.89119302347013668966224771378e-2L), tolerance);
 
-//   BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(L), static_cast<RealType>(L)), static_cast<RealType>(L), tolerance);
 
-  // Spots values using Mathematica 
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(6.5L), static_cast<RealType>(0.4375L)), static_cast<RealType>(2.00057730485083154100907167684918851101649922551817956120806662022118024594547E-11L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.4375L), static_cast<RealType>(6.5L)), static_cast<RealType>(0.16540130125449396247498691826626273249659241838438244251206819782787761751256L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(7.L), static_cast<RealType>(0.96875L)), static_cast<RealType>(6.39906271938986853083219914428916013764797190941459233223182225724846022843930e-13L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.96875L), static_cast<RealType>(7.L)), static_cast<RealType>(0.08316748474602973770533230453272140919966614259525787470390475393923633179072L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(4.78125L), static_cast<RealType>(0.0625L)), static_cast<RealType>(1.06329748046874638058307112826015825291136503488102191050906959246644942646701e-7L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(4.78125L)), static_cast<RealType>(0.21571185819897989857261253680409017017649352928888660746045361855686569265171L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(2.L), static_cast<RealType>(0.5L)), static_cast<RealType>(0.00862507798552150713113488319154637187875641190390854291100809449487812876461L), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), static_cast<RealType>(0.14158060365397839346662819588111542648867283386549027383784843786494855594607L), tolerance);
-
-  // check basic properties
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), owens_t(static_cast<RealType>(-0.5L), static_cast<RealType>(2L)));
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), -owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(-2L)));
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), -owens_t(static_cast<RealType>(-0.5L), static_cast<RealType>(-2L)));
-
-  // Special relations from Owen's original paper:
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5), static_cast<RealType>(0)), static_cast<RealType>(0));
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(10), static_cast<RealType>(0)), static_cast<RealType>(0));
-  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(10000), static_cast<RealType>(0)), static_cast<RealType>(0));
-
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(2L)), atan(static_cast<RealType>(2L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(0.5L)), atan(static_cast<RealType>(0.5L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(2000L)), atan(static_cast<RealType>(2000L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(5), static_cast<RealType>(1)), cdf(normal_distribution<RealType>(), 5) * cdf(complement(normal_distribution<RealType>(), 5)) / 2, tolerance);
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.125), static_cast<RealType>(1)), cdf(normal_distribution<RealType>(), 0.125) * cdf(complement(normal_distribution<RealType>(), 0.125)) / 2, tolerance);
-  if(std::numeric_limits<RealType>::has_infinity)
-  {
-    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.125), std::numeric_limits<RealType>::infinity()), cdf(complement(normal_distribution<RealType>(), 0.125)) / 2, tolerance);
-    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(5), std::numeric_limits<RealType>::infinity()), cdf(complement(normal_distribution<RealType>(), 5)) / 2, tolerance);
-    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(-0.125), std::numeric_limits<RealType>::infinity()), cdf(normal_distribution<RealType>(), -0.125) / 2, tolerance);
-    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(-5), std::numeric_limits<RealType>::infinity()), cdf(normal_distribution<RealType>(), -5) / 2, tolerance);
-  }
 } // template <class RealType>void test_spots(RealType)
 
-template <class RealType> // Any floating-point type RealType.
-void check_against_T7(RealType)
-{
-  // Basic sanity checks, test data is as accurate as long double,
-  // so set tolerance to a few epsilon expressed as a fraction.
-  RealType tolerance = boost::math::tools::epsilon<RealType>() * 150; // most OK with 3 eps tolerance.
-  cout << "Tolerance = " << tolerance << "." << endl;
-
-  using  ::boost::math::owens_t;
-  using namespace std; // ADL of std names.
-
-  // apply log scale because points near zero are more interesting
-  for(RealType a = static_cast<RealType>(-10.0l); a < static_cast<RealType>(3l); a+= static_cast<RealType>(0.2l))
-    for(RealType h = static_cast<RealType>(-10.0l); h < static_cast<RealType>(3.5l); h+= static_cast<RealType>(0.2l))
-    {
-      const RealType expa = exp(a);
-      const RealType exph = exp(h);
-      const RealType t = boost::math::owens_t(exph, expa);
-      RealType t7 = boost::math::owens_t_T7(exph,expa);
-      //if(!boost::math::isnormal(t) || !boost::math::isnormal(t7))
-      //   std::cout << "a = " << expa << " h = " << exph << " t = " << t << " t7 = " << t7 << std::endl;
-      BOOST_CHECK_CLOSE_FRACTION(t, t7, tolerance);
-    }
-    
-} // template <class RealType>void test_spots(RealType)
-
-template <class Real, class T>
-void do_test_owens_t(const T& data, const char* type_name, const char* test_name)
-{
-   typedef typename T::value_type row_type;
-   typedef Real                   value_type;
-
-   typedef value_type (*pg)(value_type, value_type);
-#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS)
-   pg funcp = boost::math::owens_t<value_type>;
-#else
-   pg funcp = boost::math::owens_t;
-#endif
-
-   boost::math::tools::test_result<value_type> result;
-
-   std::cout << "Testing " << test_name << " with type " << type_name
-      << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n";
-
-   //
-   // test hermite against data:
-   //
-   result = boost::math::tools::test_hetero<Real>(
-      data, 
-      bind_func<Real>(funcp, 0, 1), 
-      extract_result<Real>(2));
-   handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::owens_t", test_name);
-
-   std::cout << std::endl;
-}
-
-template <class T>
-void test_owens_t(T, const char* name)
-{
-   //
-   // The actual test data is rather verbose, so it's in a separate file
-   //
-   // The contents are as follows, each row of data contains
-   // three items, input value a, input value b and erf(a, b):
-   // 
-#  include "owens_t.ipp"
-
-   do_test_owens_t<T>(owens_t, name, "Owens T (medium small values)");
-
-#include "owens_t_large_data.ipp"
-
-   do_test_owens_t<T>(owens_t_large_data, name, "Owens T (large and diverse values)");
-}
-
-
 int test_main(int, char* [])
 {
   BOOST_MATH_CONTROL_FP;
 
-  expected_results();
-
   // Basic sanity-check spot values.
+  
 
   // (Parameter value, arbitrarily zero, only communicates the floating point type).
-  test_spots(0.0F); // Test float.
+ test_spots(0.0F); // Test float.
   test_spots(0.0); // Test double.
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
   test_spots(0.0L); // Test long double.
 #if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
   test_spots(boost::math::concepts::real_concept(0.)); // Test real concept.
 #endif
-#endif
-
-  check_against_T7(0.0F); // Test float.
-  check_against_T7(0.0); // Test double.
-#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-  check_against_T7(0.0L); // Test long double.
-#if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
-  check_against_T7(boost::math::concepts::real_concept(0.)); // Test real concept.
-#endif
-#endif
-
-  test_owens_t(0.0F, "float"); // Test float.
-  test_owens_t(0.0, "double"); // Test double.
-#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
-  test_owens_t(0.0L, "long double"); // Test long double.
-#if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
-  test_owens_t(boost::math::concepts::real_concept(0.), "real_concept"); // Test real concept.
-#endif
-#endif
-#ifdef TEST_CPP_DEC_FLOAT
-  typedef boost::multiprecision::mp_number<boost::multiprecision::cpp_dec_float<35> > cpp_dec_float_35;
-  test_owens_t(cpp_dec_float_35(0), "cpp_dec_float_35"); // Test real concept.
-  test_owens_t(boost::multiprecision::cpp_dec_float_50(0), "cpp_dec_float_50"); // Test real concept.
-  test_owens_t(boost::multiprecision::cpp_dec_float_100(0), "cpp_dec_float_100"); // Test real concept.
 #endif
   return 0;
 } // int test_main(int, char* [])
@@ -314,40 +87,17 @@ int test_main(int, char* [])
 /*
 
 Output:
------- Rebuild All started: Project: test_owens_t_sandbox, Configuration: Release Win32 ------
-  test_owens_t.cpp
+
+test_owens_t.cpp
   Generating code
   Finished generating code
-  test_owens_t_sandbox.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Release\test_owens_t_sandbox.exe
+  test_owens_t.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Release\test_owens_t.exe
   Running 1 test case...
-  Platform: Win32
-  Compiler: Microsoft Visual C++ version 10.0
-  STL     : Dinkumware standard library version 520
-  Boost   : 1.49.0
-  Tolerance = 3.57628e-007.
   Tolerance = 6.66134e-016.
   Tolerance = 6.66134e-016.
   Tolerance = 6.66134e-016.
-
+  
   *** No errors detected
-========== Rebuild All: 1 succeeded, 0 failed, 0 skipped ==========
-
-
------- Build started: Project: test_owens_t_sandbox, Configuration: Debug Win32 ------
-  test_owens_t.cpp
-  test_owens_t_sandbox.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Debug\test_owens_t_sandbox.exe
-  Running 1 test case...
-  Platform: Win32
-  Compiler: Microsoft Visual C++ version 10.0
-  STL     : Dinkumware standard library version 520
-  Boost   : 1.49.0
-  Tolerance = 3.57628e-006.
-  Tolerance = 6.66134e-015.
-  Tolerance = 6.66134e-015.
-  Tolerance = 6.66134e-015.
-
-  *** No errors detected
-========== Build: 1 succeeded, 0 failed, 0 up-to-date, 0 skipped ==========
 
 */
 

From fc6532902a2187f77474d4e6108f8c9e18770c4f Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 12 Aug 2012 11:27:43 +0000
Subject: [PATCH 094/115] Items that missed the roadmap for 1.51

[SVN r79978]
---
 doc/sf_and_dist/roadmap.qbk | 3 ---
 1 file changed, 3 deletions(-)

diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index ff0c4176b..41fa6f842 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -8,9 +8,6 @@ All bug reports including closed ones can be viewed
 
 [h4 Boost-1.52]
 * Corrected moments for small degrees of freedom [@https://svn.boost.org/trac/boost/ticket/7177 #7177] (reported by Thomas Mang).
-
-[h4 Boost-1.51]
-
 * Added [link math_toolkit.special.airy Airy functions] and [link math_toolkit.special.jacobi Jacobi Elliptic functions].
 * Corrected failure to detect bad parameters in many distributions
 [@https://svn.boost.org/trac/boost/ticket/6934 #6934] (reported by Florian Schoppmann)

From a4640b3cf48989dbaed59e2b5da7834e229fd262 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Sun, 12 Aug 2012 17:03:26 +0000
Subject: [PATCH 095/115] Fix typo in algorithm selection.

[SVN r79982]
---
 include/boost/math/special_functions/hankel.hpp | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/include/boost/math/special_functions/hankel.hpp b/include/boost/math/special_functions/hankel.hpp
index 9702fd5d9..76ceb65d0 100644
--- a/include/boost/math/special_functions/hankel.hpp
+++ b/include/boost/math/special_functions/hankel.hpp
@@ -83,7 +83,7 @@ template <class T, class Policy>
 inline std::complex<T> hankel_imp(int v, T x, const bessel_int_tag&, const Policy& pol, int sign)
 {
    BOOST_MATH_STD_USING
-   if((std::abs(v < 200)) && (x > 0))
+   if((std::abs(v) < 200) && (x > 0))
       return std::complex<T>(bessel_jn(v, x, pol), sign * bessel_yn(v, x, pol));
    return hankel_imp(static_cast<T>(v), x, bessel_no_int_tag(), pol, sign);
 }

From e650b22aca43a0356e0bdbaf7ebfa7d158374d40 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 14 Aug 2012 07:56:17 +0000
Subject: [PATCH 096/115] Reverted to previous version to get back lost
 content.

[SVN r80028]
---
 test/test_owens_t.cpp | 323 +++++++++++++++++++++++++++++++++++++++---
 1 file changed, 303 insertions(+), 20 deletions(-)

diff --git a/test/test_owens_t.cpp b/test/test_owens_t.cpp
index cdc45f4d4..074375c2c 100644
--- a/test/test_owens_t.cpp
+++ b/test/test_owens_t.cpp
@@ -1,6 +1,7 @@
+// test_owens_t.cpp
+
 // Copyright Paul A. Bristow 2012.
 // Copyright Benjamin Sobotta 2012.
-// Copyright John Maddock 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -17,10 +18,12 @@
 // not alter the result. The resultant values Tacc(h,a) say, were validated by evaluating (8) with
 // m = 48 (i.e. 96 point Gaussian quadrature).
 
-// test_owens_t.cpp
+#define BOOST_MATH_OVERFLOW_ERROR_POLICY ignore_error
 
 #ifdef _MSC_VER
 #  pragma warning (disable : 4127) // conditional expression is constant
+#  pragma warning (disable : 4305) // 'initializing' : truncation from 'double' to 'const float'
+// ?? TODO get rid of these warnings?
 #endif
 
 #include <boost/math/concepts/real_concept.hpp> // for real_concept.
@@ -28,9 +31,41 @@ using ::boost::math::concepts::real_concept;
 
 #include <boost/math/special_functions/owens_t.hpp> // for owens_t function.
 using boost::math::owens_t;
+#include <boost/math/distributions/normal.hpp>
 
-#include <boost/test/test_exec_monitor.hpp> // for test_main.
-#include <boost/test/floating_point_comparison.hpp> // for BOOST_CHECK_CLOSE and  BOOST_CHECK_CLOSE_fraction.
+#include <boost/test/test_exec_monitor.hpp>
+#include <boost/test/floating_point_comparison.hpp>
+#include <boost/array.hpp>
+
+#include "libs/math/test/handle_test_result.hpp"
+#include "libs/math/test/table_type.hpp"
+#include "libs/math/test/functor.hpp"
+
+//
+// Defining TEST_CPP_DEC_FLOAT enables testing of multiprecision support.
+// This requires the multiprecision library from sandbox/big_number.
+// Note that these tests *do not pass*, but they do give an idea of the 
+// error rates that can be expected....
+//
+#ifdef TEST_CPP_DEC_FLOAT
+#include <boost/multiprecision/cpp_dec_float.hpp>
+
+template <class R>
+inline R convert_to(const char* s)
+{
+   try{
+      return boost::lexical_cast<R>(s);
+   }
+   catch(const boost::bad_lexical_cast&)
+   {
+      return 0;
+   }
+}
+
+#define SC_(x) convert_to<T>(BOOST_STRINGIZE(x))
+#endif
+
+#include "owens_t_T7.hpp"
 
 #include <iostream>
 using std::cout;
@@ -38,13 +73,65 @@ using std::endl;
 #include <limits>
 using std::numeric_limits;
 
+void expected_results()
+{
+   //
+   // Define the max and mean errors expected for
+   // various compilers and platforms.
+   //
+   const char* largest_type;
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+   if(boost::math::policies::digits<double, boost::math::policies::policy<> >() == boost::math::policies::digits<long double, boost::math::policies::policy<> >())
+   {
+      largest_type = "(long\\s+)?double|real_concept";
+   }
+   else
+   {
+      largest_type = "long double|real_concept";
+   }
+#else
+   largest_type = "(long\\s+)?double";
+#endif
+
+   //
+   // Catch all cases come last:
+   //
+   if(std::numeric_limits<long double>::digits > 60)
+   {
+      add_expected_result(
+         ".*",                            // compiler
+         ".*",                            // stdlib
+         ".*",                            // platform
+         largest_type,                    // test type(s)
+         ".*",      // test data group
+         "boost::math::owens_t", 500, 100);  // test function
+   }
+   else
+   {
+      add_expected_result(
+         ".*",                            // compiler
+         ".*",                            // stdlib
+         ".*",                            // platform
+         largest_type,                    // test type(s)
+         ".*",      // test data group
+         "boost::math::owens_t", 60, 5);  // test function
+   }
+   //
+   // Finish off by printing out the compiler/stdlib/platform names,
+   // we do this to make it easier to mark up expected error rates.
+   //
+   std::cout << "Tests run with " << BOOST_COMPILER << ", " 
+      << BOOST_STDLIB << ", " << BOOST_PLATFORM << std::endl;
+}
+
+
 template <class RealType>
 void test_spot(
-     RealType h,    // 
-     RealType a,    // Chi Square statistic
+     RealType h,    //
+     RealType a,    //
      RealType tol)   // Test tolerance
 {
-  BOOST_CHECK_CLOSE_FRACTION(owens_t(h, a), 3.89119302347013668966224771378e-2, tol);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(h, a), 3.89119302347013668966224771378e-2L, tol);
 }
 
 
@@ -53,33 +140,173 @@ void test_spots(RealType)
 {
   // Basic sanity checks, test data is as accurate as long double,
   // so set tolerance to a few epsilon expressed as a fraction.
-  RealType tolerance = boost::math::tools::epsilon<RealType>() * 3;
+  RealType tolerance = boost::math::tools::epsilon<RealType>() * 30; // most OK with 3 eps tolerance.
   cout << "Tolerance = " << tolerance << "." << endl;
 
   using  ::boost::math::owens_t;
+  using ::boost::math::normal_distribution;
+  BOOST_MATH_STD_USING // ADL of std names.
 
-    using namespace std; // ADL of std names.
- 
-   BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(0.25L)), static_cast<RealType>(3.89119302347013668966224771378e-2L), tolerance);
+  // Checks of six sub-methods T1 to T6.
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(0.25L)), static_cast<RealType>(3.89119302347013668966224771378e-2L), tolerance);  // T1
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(6.5L), static_cast<RealType>(0.4375L)), static_cast<RealType>(2.00057730485083154100907167685E-11L), tolerance); // T2
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(7L), static_cast<RealType>( 0.96875L)), static_cast<RealType>(6.39906271938986853083219914429E-13L), tolerance); // T3
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(4.78125L), static_cast<RealType>(0.0625L)), static_cast<RealType>(1.06329748046874638058307112826E-7L), tolerance); // T4
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(2.L), static_cast<RealType>(0.5L)), static_cast<RealType>(8.62507798552150713113488319155E-3L), tolerance); // T5
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(1.L), static_cast<RealType>(0.9999975L)), static_cast<RealType>(6.67418089782285927715589822405E-2L), tolerance); // T6
+  //BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(L), static_cast<RealType>(L)), static_cast<RealType>(L), tolerance);
 
+//   BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(L), static_cast<RealType>(L)), static_cast<RealType>(L), tolerance);
 
+  // Spots values using Mathematica 
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(6.5L), static_cast<RealType>(0.4375L)), static_cast<RealType>(2.00057730485083154100907167684918851101649922551817956120806662022118024594547E-11L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.4375L), static_cast<RealType>(6.5L)), static_cast<RealType>(0.16540130125449396247498691826626273249659241838438244251206819782787761751256L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(7.L), static_cast<RealType>(0.96875L)), static_cast<RealType>(6.39906271938986853083219914428916013764797190941459233223182225724846022843930e-13L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.96875L), static_cast<RealType>(7.L)), static_cast<RealType>(0.08316748474602973770533230453272140919966614259525787470390475393923633179072L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(4.78125L), static_cast<RealType>(0.0625L)), static_cast<RealType>(1.06329748046874638058307112826015825291136503488102191050906959246644942646701e-7L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.0625L), static_cast<RealType>(4.78125L)), static_cast<RealType>(0.21571185819897989857261253680409017017649352928888660746045361855686569265171L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(2.L), static_cast<RealType>(0.5L)), static_cast<RealType>(0.00862507798552150713113488319154637187875641190390854291100809449487812876461L), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), static_cast<RealType>(0.14158060365397839346662819588111542648867283386549027383784843786494855594607L), tolerance);
+
+  // check basic properties
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), owens_t(static_cast<RealType>(-0.5L), static_cast<RealType>(2L)));
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), -owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(-2L)));
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5L), static_cast<RealType>(2L)), -owens_t(static_cast<RealType>(-0.5L), static_cast<RealType>(-2L)));
+
+  // Special relations from Owen's original paper:
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(0.5), static_cast<RealType>(0)), static_cast<RealType>(0));
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(10), static_cast<RealType>(0)), static_cast<RealType>(0));
+  BOOST_CHECK_EQUAL(owens_t(static_cast<RealType>(10000), static_cast<RealType>(0)), static_cast<RealType>(0));
+
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(2L)), atan(static_cast<RealType>(2L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(0.5L)), atan(static_cast<RealType>(0.5L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0), static_cast<RealType>(2000L)), atan(static_cast<RealType>(2000L)) / (boost::math::constants::pi<RealType>() * 2), tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(5), static_cast<RealType>(1)), cdf(normal_distribution<RealType>(), 5) * cdf(complement(normal_distribution<RealType>(), 5)) / 2, tolerance);
+  BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.125), static_cast<RealType>(1)), cdf(normal_distribution<RealType>(), 0.125) * cdf(complement(normal_distribution<RealType>(), 0.125)) / 2, tolerance);
+  if(std::numeric_limits<RealType>::has_infinity)
+  {
+    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(0.125), std::numeric_limits<RealType>::infinity()), cdf(complement(normal_distribution<RealType>(), 0.125)) / 2, tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(5), std::numeric_limits<RealType>::infinity()), cdf(complement(normal_distribution<RealType>(), 5)) / 2, tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(-0.125), std::numeric_limits<RealType>::infinity()), cdf(normal_distribution<RealType>(), -0.125) / 2, tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(owens_t(static_cast<RealType>(-5), std::numeric_limits<RealType>::infinity()), cdf(normal_distribution<RealType>(), -5) / 2, tolerance);
+  }
 } // template <class RealType>void test_spots(RealType)
 
+template <class RealType> // Any floating-point type RealType.
+void check_against_T7(RealType)
+{
+  // Basic sanity checks, test data is as accurate as long double,
+  // so set tolerance to a few epsilon expressed as a fraction.
+  RealType tolerance = boost::math::tools::epsilon<RealType>() * 150; // most OK with 3 eps tolerance.
+  cout << "Tolerance = " << tolerance << "." << endl;
+
+  using  ::boost::math::owens_t;
+  using namespace std; // ADL of std names.
+
+  // apply log scale because points near zero are more interesting
+  for(RealType a = static_cast<RealType>(-10.0l); a < static_cast<RealType>(3l); a+= static_cast<RealType>(0.2l))
+    for(RealType h = static_cast<RealType>(-10.0l); h < static_cast<RealType>(3.5l); h+= static_cast<RealType>(0.2l))
+    {
+      const RealType expa = exp(a);
+      const RealType exph = exp(h);
+      const RealType t = boost::math::owens_t(exph, expa);
+      RealType t7 = boost::math::owens_t_T7(exph,expa);
+      //if(!boost::math::isnormal(t) || !boost::math::isnormal(t7))
+      //   std::cout << "a = " << expa << " h = " << exph << " t = " << t << " t7 = " << t7 << std::endl;
+      BOOST_CHECK_CLOSE_FRACTION(t, t7, tolerance);
+    }
+    
+} // template <class RealType>void test_spots(RealType)
+
+template <class Real, class T>
+void do_test_owens_t(const T& data, const char* type_name, const char* test_name)
+{
+   typedef typename T::value_type row_type;
+   typedef Real                   value_type;
+
+   typedef value_type (*pg)(value_type, value_type);
+#if defined(BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS)
+   pg funcp = boost::math::owens_t<value_type>;
+#else
+   pg funcp = boost::math::owens_t;
+#endif
+
+   boost::math::tools::test_result<value_type> result;
+
+   std::cout << "Testing " << test_name << " with type " << type_name
+      << "\n~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~\n";
+
+   //
+   // test hermite against data:
+   //
+   result = boost::math::tools::test_hetero<Real>(
+      data, 
+      bind_func<Real>(funcp, 0, 1), 
+      extract_result<Real>(2));
+   handle_test_result(result, data[result.worst()], result.worst(), type_name, "boost::math::owens_t", test_name);
+
+   std::cout << std::endl;
+}
+
+template <class T>
+void test_owens_t(T, const char* name)
+{
+   //
+   // The actual test data is rather verbose, so it's in a separate file
+   //
+   // The contents are as follows, each row of data contains
+   // three items, input value a, input value b and erf(a, b):
+   // 
+#  include "owens_t.ipp"
+
+   do_test_owens_t<T>(owens_t, name, "Owens T (medium small values)");
+
+#include "owens_t_large_data.ipp"
+
+   do_test_owens_t<T>(owens_t_large_data, name, "Owens T (large and diverse values)");
+}
+
+
 int test_main(int, char* [])
 {
   BOOST_MATH_CONTROL_FP;
 
+  expected_results();
+
   // Basic sanity-check spot values.
-  
 
   // (Parameter value, arbitrarily zero, only communicates the floating point type).
- test_spots(0.0F); // Test float.
+  test_spots(0.0F); // Test float.
   test_spots(0.0); // Test double.
 #ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
   test_spots(0.0L); // Test long double.
 #if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
   test_spots(boost::math::concepts::real_concept(0.)); // Test real concept.
 #endif
+#endif
+
+  check_against_T7(0.0F); // Test float.
+  check_against_T7(0.0); // Test double.
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+  check_against_T7(0.0L); // Test long double.
+#if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
+  check_against_T7(boost::math::concepts::real_concept(0.)); // Test real concept.
+#endif
+#endif
+
+  test_owens_t(0.0F, "float"); // Test float.
+  test_owens_t(0.0, "double"); // Test double.
+#ifndef BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS
+  test_owens_t(0.0L, "long double"); // Test long double.
+#if !BOOST_WORKAROUND(__BORLANDC__, BOOST_TESTED_AT(0x582))
+  test_owens_t(boost::math::concepts::real_concept(0.), "real_concept"); // Test real concept.
+#endif
+#endif
+#ifdef TEST_CPP_DEC_FLOAT
+  typedef boost::multiprecision::mp_number<boost::multiprecision::cpp_dec_float<35> > cpp_dec_float_35;
+  test_owens_t(cpp_dec_float_35(0), "cpp_dec_float_35"); // Test real concept.
+  test_owens_t(boost::multiprecision::cpp_dec_float_50(0), "cpp_dec_float_50"); // Test real concept.
+  test_owens_t(boost::multiprecision::cpp_dec_float_100(0), "cpp_dec_float_100"); // Test real concept.
 #endif
   return 0;
 } // int test_main(int, char* [])
@@ -88,17 +315,73 @@ int test_main(int, char* [])
 
 Output:
 
-test_owens_t.cpp
-  Generating code
-  Finished generating code
-  test_owens_t.vcxproj -> J:\Cpp\MathToolkit\test\Math_test\Release\test_owens_t.exe
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_owens_t.exe"
   Running 1 test case...
-  Tolerance = 6.66134e-016.
-  Tolerance = 6.66134e-016.
-  Tolerance = 6.66134e-016.
+  Tests run with Microsoft Visual C++ version 10.0, Dinkumware standard library version 520, Win32
+  Tolerance = 3.57628e-006.
+  Tolerance = 6.66134e-015.
+  Tolerance = 6.66134e-015.
+  Tolerance = 6.66134e-015.
+  Tolerance = 1.78814e-005.
+  Tolerance = 3.33067e-014.
+  Tolerance = 3.33067e-014.
+  Tolerance = 3.33067e-014.
+  Testing Owens T (medium small values) with type float
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<float> Max = 0 RMS Mean=0
+  
+  
+  Testing Owens T (large and diverse values) with type float
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<float> Max = 0 RMS Mean=0
+  
+  
+  Testing Owens T (medium small values) with type double
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<double> Max = 4.375 RMS Mean=0.9728
+      worst case at row: 81
+      { 4.4206809997558594, 0.1269868016242981, 1.0900281236140834e-006 }
+  
+  
+  Testing Owens T (large and diverse values) with type double
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<double> Max = 3.781 RMS Mean=0.6206
+      worst case at row: 430
+      { 3.4516773223876953, 0.0010718167759478092, 4.413983645332431e-007 }
+  
+  
+  Testing Owens T (medium small values) with type long double
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<long double> Max = 4.375 RMS Mean=0.9728
+      worst case at row: 81
+      { 4.4206809997558594, 0.1269868016242981, 1.0900281236140834e-006 }
+  
+  
+  Testing Owens T (large and diverse values) with type long double
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<long double> Max = 3.781 RMS Mean=0.6206
+      worst case at row: 430
+      { 3.4516773223876953, 0.0010718167759478092, 4.413983645332431e-007 }
+  
+  
+  Testing Owens T (medium small values) with type real_concept
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<real_concept> Max = 4.375 RMS Mean=1.032
+      worst case at row: 81
+      { 4.4206809997558594, 0.1269868016242981, 1.0900281236140834e-006 }
+  
+  
+  Testing Owens T (large and diverse values) with type real_concept
+  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+  boost::math::owens_t<real_concept> Max = 21.04 RMS Mean=1.102
+      worst case at row: 439
+      { 3.4516773223876953, 0.98384737968444824, 0.00013923002576038691 }
+  
+  
   
   *** No errors detected
 
+
 */
 
 

From bf39b3834ad73c639d17ecc6382910a3d2e4dae4 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Thu, 16 Aug 2012 15:27:40 +0000
Subject: [PATCH 097/115] Fix bug in incomplete beta which causes an exception
 to be thrown in itrunc when one argument is very large. Fix several similar
 issue in the non-central T which cause cancellation errors if we let the
 starting iteration be zero. Remove dead code that results from above changes.
 Minor fixes to table_type and test_next.cpp.

[SVN r80061]
---
 .../math/distributions/non_central_beta.hpp   |  11 +-
 .../math/distributions/non_central_t.hpp      | 105 ++++++------------
 include/boost/math/special_functions/beta.hpp |   2 +-
 test/nct_small_delta.ipp                      |  59 ++++++++++
 test/table_type.hpp                           |  13 ---
 test/test_nc_t.cpp                            |  17 ++-
 test/test_next.cpp                            |  10 +-
 7 files changed, 118 insertions(+), 99 deletions(-)
 create mode 100644 test/nct_small_delta.ipp

diff --git a/include/boost/math/distributions/non_central_beta.hpp b/include/boost/math/distributions/non_central_beta.hpp
index ebb6e91fa..6e699e509 100644
--- a/include/boost/math/distributions/non_central_beta.hpp
+++ b/include/boost/math/distributions/non_central_beta.hpp
@@ -51,17 +51,8 @@ namespace boost
             int k = itrunc(l2);
             if(k == 0)
                k = 1;
-            T pois;
-            if(k == 0)
-            {
                // Starting Poisson weight:
-               pois = exp(-l2);
-            }
-            else
-            {
-               // Starting Poisson weight:
-               pois = gamma_p_derivative(T(k+1), l2, pol);
-            }
+            T pois = gamma_p_derivative(T(k+1), l2, pol);
             if(pois == 0)
                return init_val;
             // recurance term:
diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index e46980fc2..95cef8b6e 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -38,43 +38,26 @@ namespace boost
             T d2 = delta * delta / 2;
             //
             // k is the starting point for iteration, and is the
-            // maximum of the poisson weighting term:
+            // maximum of the poisson weighting term, we don't
+            // ever allow k == 0 as this can lead to catastrophic
+            // cancellation errors later (test case is v = 1621286869049072.3
+            // delta = 0.16212868690490723, x = 0.86987415482475994).
             //
             int k = itrunc(d2);
             T pois;
-            if(k < 15)
-            {
-               // Since we'll likely need 30-40 terms anyway, start from zero
-               // since this simplifies the arithmetic, don't go too overboard though
-               // as this is the *unstable* direction:
-               k = 0;
-               // Starting Poisson weight:
-               pois = exp(-d2) * 2 / constants::root_pi<T>();
-               pois *= delta / constants::root_two<T>();
-            }
-            else
-            {
-               // Starting Poisson weight:
-               pois = gamma_p_derivative(T(k+1), d2, pol) 
-                  * tgamma_delta_ratio(T(k + 1), T(0.5f))
-                  * delta / constants::root_two<T>();
-            }
+            if(k == 0) k = 1;
+            // Starting Poisson weight:
+            pois = gamma_p_derivative(T(k+1), d2, pol) 
+               * tgamma_delta_ratio(T(k + 1), T(0.5f))
+               * delta / constants::root_two<T>();
             if(pois == 0)
                return init_val;
             T xterm, beta;
             // Recurrance & starting beta terms:
-            if(k == 0)
-            {
-               beta = -boost::math::powm1(y, n / 2, pol);
-               xterm = beta > 0.5f ? T(pow(y, n / 2)) : T(1 - beta);
-            }
-            else
-            {
-               beta = x < y
-                  ? detail::ibeta_imp(T(k + 1), T(n / 2), x, pol, false, true, &xterm)
-                  : detail::ibeta_imp(T(n / 2), T(k + 1), y, pol, true, true, &xterm);
-               xterm *= y / (n / 2 + k);
-            }
+            beta = x < y
+               ? detail::ibeta_imp(T(k + 1), T(n / 2), x, pol, false, true, &xterm)
+               : detail::ibeta_imp(T(n / 2), T(k + 1), y, pol, true, true, &xterm);
+            xterm *= y / (n / 2 + k);
             T poisf(pois), betaf(beta), xtermf(xterm);
             T sum = init_val;
             if((xterm == 0) && (beta == 0))
@@ -89,7 +72,8 @@ namespace boost
             {
                T term = beta * pois;
                sum += term;
-               if(fabs(term/sum) < errtol)
+               // Don't terminate on first term in case we "fixed" k above:
+               if((i != k) && fabs(term/sum) < errtol)
                   break;
                pois *= (i + 0.5f) / d2;
                beta += xterm;
@@ -128,23 +112,16 @@ namespace boost
             T d2 = delta * delta / 2;
             //
             // k is the starting point for iteration, and is the
-            // maximum of the poisson weighting term:
+            // maximum of the poisson weighting term, we don't allow
+            // k == 0 as this can cause catastrophic cancellation errors
+            // (test case is v = 561908036470413.25, delta = 0.056190803647041321,
+            // x = 1.6155232703966216):
             //
             int k = itrunc(d2);
-            if(k < 30)
-            {
-               // We typically need around 40 terms so may as well start at 0
-               // and gain faster computation of starting conditions:
-               k = 0; 
-            }
+            if(k == 0) k = 1;
             // Starting Poisson weight:
             T pois;
-            if(k == 0)
-            {
-               pois = exp(-d2) * 2 / constants::root_pi<T>();
-               pois *= delta / constants::root_two<T>();
-            }
-            else if((k < (int)(max_factorial<T>::value)) && (d2 < tools::log_max_value<T>()) && (log(d2) * k < tools::log_max_value<T>()))
+            if((k < (int)(max_factorial<T>::value)) && (d2 < tools::log_max_value<T>()) && (log(d2) * k < tools::log_max_value<T>()))
             {
                //
                // For small k we can optimise this calculation by using
@@ -205,7 +182,8 @@ namespace boost
                }
 
                sum += term;
-               if(fabs(term/sum) < errtol)
+               // Don't terminate on first term in case we "fixed" the value of k above:
+               if((j != k) && fabs(term/sum) < errtol)
                   break;
                if(count > max_iter)
                {
@@ -370,31 +348,16 @@ namespace boost
             //
             int k = itrunc(d2);
             T pois, xterm;
-            if(k < 30)
-            {
-               //
-               // Since we'll need at least 30-40 terms anyway, start from 0
-               // since this simplifies the starting arithmetic:
-               //
-               k = 0;
-               // Starting Poisson weight:
-               pois = exp(-d2)
-                  * (2 / constants::root_pi<T>())
-                  * delta / constants::root_two<T>();
-               // Starting beta term:
-               xterm = pow(y, n / 2 - 1) * n / 2;
-            }
-            else
-            {
-               // Starting Poisson weight:
-               pois = gamma_p_derivative(T(k+1), d2, pol) 
-                  * tgamma_delta_ratio(T(k + 1), T(0.5f))
-                  * delta / constants::root_two<T>();
-               // Starting beta term:
-               xterm = x < y
-                  ? ibeta_derivative(T(k + 1), n / 2, x, pol)
-                  : ibeta_derivative(n / 2, T(k + 1), y, pol);
-            }
+            if(k == 0)
+               k = 1;
+            // Starting Poisson weight:
+            pois = gamma_p_derivative(T(k+1), d2, pol) 
+               * tgamma_delta_ratio(T(k + 1), T(0.5f))
+               * delta / constants::root_two<T>();
+            // Starting beta term:
+            xterm = x < y
+               ? ibeta_derivative(T(k + 1), n / 2, x, pol)
+               : ibeta_derivative(n / 2, T(k + 1), y, pol);
             T poisf(pois), xtermf(xterm);
             T sum = init_val;
             if((pois == 0) || (xterm == 0))
@@ -409,7 +372,7 @@ namespace boost
             {
                T term = xterm * pois;
                sum += term;
-               if((fabs(term/sum) < errtol) || (term == 0))
+               if(((fabs(term/sum) < errtol) && (i != k)) || (term == 0))
                   break;
                pois *= (i + 0.5f) / d2;
                xterm *= (i) / (x * (n / 2 + i));
diff --git a/include/boost/math/special_functions/beta.hpp b/include/boost/math/special_functions/beta.hpp
index 1177f44d6..440e762b4 100644
--- a/include/boost/math/special_functions/beta.hpp
+++ b/include/boost/math/special_functions/beta.hpp
@@ -1115,7 +1115,7 @@ T ibeta_imp(T a, T b, T x, const Policy& pol, bool inv, bool normalised, T* p_de
       
       if(b < 40)
       {
-         if((floor(a) == a) && (floor(b) == b))
+         if((floor(a) == a) && (floor(b) == b) && (a < (std::numeric_limits<int>::max)() - 100))
          {
             // relate to the binomial distribution and use a finite sum:
             T k = a - 1;
diff --git a/test/nct_small_delta.ipp b/test/nct_small_delta.ipp
new file mode 100644
index 000000000..c22e6d8d1
--- /dev/null
+++ b/test/nct_small_delta.ipp
@@ -0,0 +1,59 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 52> nct_small_delta = {{
+      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(-0.0438658893108367919921875), SC_(0.48250566102131993419090032097993141749629366237354), SC_(0.51749433897868006580909967902006858250370633762646) }, 
+      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.944180071353912353515625), SC_(0.82746096542548677580028882735723708488758715357832), SC_(0.17253903457451322419971117264276291511241284642168) }, 
+      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-1.09356248378753662109375), SC_(0.13707365461620354384117941652933126383612908392123), SC_(0.86292634538379645615882058347066873616387091607877) }, 
+      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(0.8943269252777099609375), SC_(0.81442633822735887388224244171117444649106453395369), SC_(0.18557366177264112611775755828882555350893546604631) }, 
+      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(0.900856673717498779296875), SC_(0.81616768606164643627773468420573729773227964864232), SC_(0.18383231393835356372226531579426270226772035135768) }, 
+      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(1.2173912525177001953125), SC_(0.88827224039054756935944165341219624193195834170515), SC_(0.11172775960945243064055834658780375806804165829485) }, 
+      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.608891189098358154296875), SC_(0.27129829842994003638790396047987351547260466368909), SC_(0.72870170157005996361209603952012648452739533631091) }, 
+      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(1.00504648685455322265625), SC_(0.84256273846140526398141847027259437264491990536997), SC_(0.15743726153859473601858152972740562735508009463003) }, 
+      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.11901676654815673828125), SC_(0.13156651861218774164823859585016794860626893918254), SC_(0.86843348138781225835176140414983205139373106081746) }, 
+      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.0743181705474853515625), SC_(0.14134007648961033259203628094925336577210835950473), SC_(0.85865992351038966740796371905074663422789164049527) }, 
+      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-1.48560678958892822265625), SC_(0.068691587407182335464773960988799828434588100829723), SC_(0.93130841259281766453522603901120017156541189917028) }, 
+      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(1.40664613246917724609375), SC_(0.92023381810537925932116820364336353453322062034513), SC_(0.079766181894620740678831796356636465466779379654875) }, 
+      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.2346564829349517822265625), SC_(0.40723768241459441841438282814230236027330099372549), SC_(0.59276231758540558158561717185769763972669900627451) }, 
+      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(1.24018728733062744140625), SC_(0.89254693057186762829174224773340895165093032749745), SC_(0.10745306942813237170825775226659104834906967250255) }, 
+      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-1.162539005279541015625), SC_(0.12250829730838957792258003981798522875055846989729), SC_(0.87749170269161042207741996018201477124944153010271) }, 
+      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.8368303775787353515625), SC_(0.20134396068806204684905953847272082011338589718573), SC_(0.79865603931193795315094046152727917988661410281427) }, 
+      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.39718806743621826171875), SC_(0.6543856047457196617262494109772647455321658941725), SC_(0.3456143952542803382737505890227352544678341058275) }, 
+      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(1.24731695652008056640625), SC_(0.89385934536068351965787494087690986211211985166153), SC_(0.10614065463931648034212505912309013788788014833847) }, 
+      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(-0.575359284877777099609375), SC_(0.28252416082756836234341731346566281326700494104297), SC_(0.71747583917243163765658268653433718673299505895703) }, 
+      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.4194296896457672119140625), SC_(0.66254892777524155315670363767975247199405361778407), SC_(0.33745107222475844684329636232024752800594638221593) }, 
+      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.2071979045867919921875), SC_(0.11367796276232027931825008133662930047269775407393), SC_(0.88632203723767972068174991866337069952730224592607) }, 
+      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(0.876802742481231689453125), SC_(0.80970309616765211535813735932417404262765601883988), SC_(0.19029690383234788464186264067582595737234398116012) }, 
+      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(0.141965448856353759765625), SC_(0.55644631504480191279462370740448518366492417190403), SC_(0.44355368495519808720537629259551481633507582809597) }, 
+      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(1.13559567928314208984375), SC_(0.87193707155023294863968629343839663906062875149397), SC_(0.12806292844976705136031370656160336093937124850603) }, 
+      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.664114892482757568359375), SC_(0.25330834087624892647434930428222142994198568419577), SC_(0.74669165912375107352565069571777857005801431580423) }, 
+      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(1.37886774539947509765625), SC_(0.91603220911482167517950113163803628076090836350073), SC_(0.083967790885178324820498868361963719239091636499269) }, 
+      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(-0.934321820735931396484375), SC_(0.1750688828424918771805411797628815067286394341076), SC_(0.8249311171575081228194588202371184932713605658924) }, 
+      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(0.01152040623128414154052734375), SC_(0.50459576244612621592734255378527979154430257136497), SC_(0.49540423755387378407265744621472020845569742863503) }, 
+      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.14150333404541015625), SC_(0.55626354548618560623653714942035371801766096231359), SC_(0.44373645451381439376346285057964628198233903768641) }, 
+      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.46808087825775146484375), SC_(0.68013635973699279491605645205785045329423814366365), SC_(0.31986364026300720508394354794214954670576185633635) }, 
+      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(0.89516448974609375), SC_(0.81464991000540683634213811269861642939018294670759), SC_(0.18535008999459316365786188730138357060981705329241) }, 
+      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(1.48002254962921142578125), SC_(0.93056613193114394805618686943760965268036694876176), SC_(0.069433868068856051943813130562390347319633051238245) }, 
+      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.39093267917633056640625), SC_(0.08212235488316398659317034137786838544688552825868), SC_(0.91787764511683601340682965862213161455311447174132) }, 
+      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(1.37445271015167236328125), SC_(0.91534882988245816934090108875322008488528628081311), SC_(0.084651170117541830659098911246779915114713719186888) }, 
+      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(-0.4133583009243011474609375), SC_(0.33966927100300125337615080987310920514534610032036), SC_(0.66033072899699874662384919012689079485465389967964) }, 
+      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.4921436309814453125), SC_(0.93216825396603974510969367870165246570825488483101), SC_(0.067831746033960254890306321298347534291745115168994) }, 
+      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.0512597560882568359375), SC_(0.85342690591562485295243723515889796180107709178638), SC_(0.14657309408437514704756276484110203819892290821362) }, 
+      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.39853727817535400390625), SC_(0.91902185764013358458014118954726949359893649842036), SC_(0.080978142359866415419858810452730506401063501579643) }, 
+      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(-0.858747541904449462890625), SC_(0.19523162330012228777050408978728209345121805498577), SC_(0.80476837669987771222949591021271790654878194501423) }, 
+      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(1.40856420993804931640625), SC_(0.92051352414116507572847602921599610498310359056324), SC_(0.079486475858834924271523970784003895016896409436761) }, 
+      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(-1.0212171077728271484375), SC_(0.15356742764115001237771940686359565408937029456416), SC_(0.84643257235884998762228059313640434591062970543584) }, 
+      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(1.30792331695556640625), SC_(0.90454434807153994552344182822189877220821074884107), SC_(0.09545565192846005447655817177810122779178925115893) }, 
+      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.554341971874237060546875), SC_(0.71029154537084727662513596094978928595259300760913), SC_(0.28970845462915272337486403905021071404740699239087) }, 
+      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.68778026103973388671875), SC_(0.75417124280258349801796658501621988164110540869668), SC_(0.24582875719741650198203341498378011835889459130332) }, 
+      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(0.5517151355743408203125), SC_(0.70934580778979545712784947970550407070754829519999), SC_(0.29065419221020454287215052029449592929245170480001) }, 
+      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(1.42728817462921142578125), SC_(0.92321691603357102065464321251307839682832539201822), SC_(0.076783083966428979345356787486921603171674607981778) }, 
+      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(-0.2817919254302978515625), SC_(0.38886609876734874792671065039736370377189209526496), SC_(0.61113390123265125207328934960263629622810790473504) }, 
+      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(1.46532154083251953125), SC_(0.92851742167955783637755823728448115497442142134004), SC_(0.071482578320442163622441762715518845025578578659958) }, 
+      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(0.804133951663970947265625), SC_(0.78906415810449876562078794471829514693427758064696), SC_(0.21093584189550123437921205528170485306572241935304) }, 
+      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.4024145603179931640625), SC_(0.91946155703754481352479238346787859905335082869119), SC_(0.080538442962455186475207616532121400946649171308807) }, 
+      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-1.13749277591705322265625), SC_(0.12743989126870304346542317478912987226157104995751), SC_(0.87256010873129695653457682521087012773842895004249) }, 
+      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(0.75486361980438232421875), SC_(0.77450926357298223779984584559741400272890293481015), SC_(0.22549073642701776220015415440258599727109706518985) }
+   }};
+//#undef SC_
+
diff --git a/test/table_type.hpp b/test/table_type.hpp
index ed3fe0bfe..b8f16cfdf 100644
--- a/test/table_type.hpp
+++ b/test/table_type.hpp
@@ -26,17 +26,4 @@ struct table_type<boost::math::concepts::real_concept>
    typedef long double type;
 };
 
-namespace boost{ namespace multiprecision{
-
-   template <class Backend, bool ExpressionTemplates>
-   class mp_number;
-
-}}
-
-template <class Backend, bool ExpressionTemplates>
-struct table_type<boost::multiprecision::mp_number<Backend, ExpressionTemplates> >
-{
-   typedef const char* type;
-};
-
 #endif
diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 05639f3ff..6bb9907da 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -443,8 +443,9 @@ void quantile_sanity_check(T& data, const char* type_name, const char* test)
          try{
             value_type m = mode(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]));
             value_type p = pdf(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]), m);
-            BOOST_CHECK_EX(pdf(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]), m * (1 + sqrt(precision) * 100)) <= p, i);
-            BOOST_CHECK_EX(pdf(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]), m * (1 - sqrt(precision)) * 100) <= p, i);
+            value_type delta = (std::max)(fabs(m * sqrt(precision) * 50), sqrt(precision) * 50);
+            BOOST_CHECK_EX(pdf(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]), m + delta) <= p, i);
+            BOOST_CHECK_EX(pdf(boost::math::non_central_t_distribution<value_type>(data[i][0], data[i][1]), m - delta) <= p, i);
          }
          catch(const boost::math::evaluation_error& ) {}
 #if 0
@@ -452,7 +453,7 @@ void quantile_sanity_check(T& data, const char* type_name, const char* test)
          // Sanity check degrees-of-freedom finder, don't bother at float
          // precision though as there's not enough data in the probability
          // values to get back to the correct degrees of freedom or 
-         // non-cenrality parameter:
+         // non-centrality parameter:
          //
          try{
             if((data[i][3] < 0.99) && (data[i][3] != 0))
@@ -489,6 +490,16 @@ void test_accuracy(T, const char* type_name)
 #include "nct.ipp"
     do_test_nc_t<T>(nct, type_name, "Non Central T");
     quantile_sanity_check<T>(nct, type_name, "Non Central T");
+    if(std::numeric_limits<T>::is_specialized)
+    {
+       //
+       // Don't run these tests for real_concept: they take too long and don't converge
+       // without numeric_limits and lanczos support:
+       //
+#include "nct_small_delta.ipp"
+       do_test_nc_t<T>(nct_small_delta, type_name, "Non Central T (large parameters)");
+       quantile_sanity_check<T>(nct_small_delta, type_name, "Non Central T (large parameters)");
+    }
 }
 
 int test_main(int, char* [])
diff --git a/test/test_next.cpp b/test/test_next.cpp
index a4dc84551..ea24d2d0b 100644
--- a/test/test_next.cpp
+++ b/test/test_next.cpp
@@ -15,7 +15,7 @@
 #endif
 
 #if !defined(_CRAYC) && !defined(__CUDACC__) && (!defined(__GNUC__) || (__GNUC__ > 3) || ((__GNUC__ == 3) && (__GNUC_MINOR__ > 3)))
-#if (defined(_M_IX86_FP) && (_M_IX86_FP >= 2)) || defined(__SSE2__)
+#if (defined(_M_IX86_FP) && (_M_IX86_FP >= 2)) || defined(__SSE2__) || defined(TEST_SSE2)
 #include <float.h>
 #include "xmmintrin.h"
 #define TEST_SSE2
@@ -157,6 +157,14 @@ int test_main(int, char* [])
    test_values(boost::math::concepts::real_concept(0), "real_concept");
 #endif
 #if defined(TEST_SSE2)
+
+#ifdef _MSC_VER
+#  pragma message("Compiling SSE2 test code")
+#endif
+#ifdef __GNUC__
+#  pragma message "Compiling SSE2 test code"
+#endif
+
 #ifdef _WIN32
    // These tests fail pretty badly on Linux x64, especially with Intel-12.1
    _MM_SET_FLUSH_ZERO_MODE(_MM_FLUSH_ZERO_ON);

From 4be8acfe6884349f9f336e2c8c588bed4280908d Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 11:18:18 +0000
Subject: [PATCH 098/115] Fix numerical stability problem in incomplete beta:
 ibeta_fraction2 sometimes has catastrophic cancellation errors when a and b
 are large and x is near 1. Change non central t series termination conditions
 to check for divergent series. Update tests with new larger test values.

[SVN r80065]
---
 .../math/distributions/non_central_t.hpp      |  12 +-
 include/boost/math/special_functions/beta.hpp |  10 +-
 test/nct_asym.ipp                             |  33 +++++
 test/nct_small_delta.ipp                      | 133 +++++++++++-------
 test/test_nc_t.cpp                            |  14 +-
 5 files changed, 140 insertions(+), 62 deletions(-)
 create mode 100644 test/nct_asym.ipp

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 95cef8b6e..6e04261b4 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -68,18 +68,21 @@ namespace boost
             // direction for recursion:
             //
             boost::uintmax_t count = 0;
+            T last_term = 0;
             for(int i = k; i >= 0; --i)
             {
                T term = beta * pois;
                sum += term;
                // Don't terminate on first term in case we "fixed" k above:
-               if((i != k) && fabs(term/sum) < errtol)
+               if((fabs(last_term) > fabs(term)) && fabs(term/sum) < errtol)
                   break;
+               last_term = term;
                pois *= (i + 0.5f) / d2;
                beta += xterm;
                xterm *= (i) / (x * (n / 2 + i - 1));
                ++count;
             }
+            last_term = 0;
             for(int i = k + 1; ; ++i)
             {
                poisf *= d2 / (i + 0.5f);
@@ -87,8 +90,9 @@ namespace boost
                betaf -= xtermf;
                T term = poisf * betaf;
                sum += term;
-               if(fabs(term/sum) < errtol)
+               if((fabs(last_term) > fabs(term)) && (fabs(term/sum) < errtol))
                   break;
+               last_term = term;
                ++count;
                if(count > max_iter)
                {
@@ -166,6 +170,7 @@ namespace boost
             // Fused forward and backwards recursion:
             //
             boost::uintmax_t count = 0;
+            T last_term = 0;
             for(int i = k + 1, j = k; ; ++i, --j)
             {
                poisf *= d2 / (i + 0.5f);
@@ -183,8 +188,9 @@ namespace boost
 
                sum += term;
                // Don't terminate on first term in case we "fixed" the value of k above:
-               if((j != k) && fabs(term/sum) < errtol)
+               if((fabs(last_term) > fabs(term)) && fabs(term/sum) < errtol)
                   break;
+               last_term = term;
                if(count > max_iter)
                {
                   return policies::raise_evaluation_error(
diff --git a/include/boost/math/special_functions/beta.hpp b/include/boost/math/special_functions/beta.hpp
index 440e762b4..40cc9efa4 100644
--- a/include/boost/math/special_functions/beta.hpp
+++ b/include/boost/math/special_functions/beta.hpp
@@ -597,7 +597,7 @@ struct ibeta_fraction2_t
 {
    typedef std::pair<T, T> result_type;
 
-   ibeta_fraction2_t(T a_, T b_, T x_) : a(a_), b(b_), x(x_), m(0) {}
+   ibeta_fraction2_t(T a_, T b_, T x_, T y_) : a(a_), b(b_), x(x_), y(y_), m(0) {}
 
    result_type operator()()
    {
@@ -607,7 +607,7 @@ struct ibeta_fraction2_t
 
       T bN = m;
       bN += (m * (b - m) * x) / (a + 2*m - 1);
-      bN += ((a + m) * (a - (a + b) * x + 1 + m *(2 - x))) / (a + 2*m + 1);
+      bN += ((a + m) * (a * y - b * x + 1 + m *(2 - x))) / (a + 2*m + 1);
 
       ++m;
 
@@ -615,7 +615,7 @@ struct ibeta_fraction2_t
    }
 
 private:
-   T a, b, x;
+   T a, b, x, y;
    int m;
 };
 //
@@ -635,8 +635,10 @@ inline T ibeta_fraction2(T a, T b, T x, T y, const Policy& pol, bool normalised,
    if(result == 0)
       return result;
 
-   ibeta_fraction2_t<T> f(a, b, x);
+   ibeta_fraction2_t<T> f(a, b, x, y);
    T fract = boost::math::tools::continued_fraction_b(f, boost::math::policies::get_epsilon<T, Policy>());
+   BOOST_MATH_INSTRUMENT_VARIABLE(fract);
+   BOOST_MATH_INSTRUMENT_VARIABLE(result);
    return result / fract;
 }
 //
diff --git a/test/nct_asym.ipp b/test/nct_asym.ipp
new file mode 100644
index 000000000..bd5022b62
--- /dev/null
+++ b/test/nct_asym.ipp
@@ -0,0 +1,33 @@
+#ifndef SC_
+#  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
+#endif
+   static const boost::array<boost::array<T, 5>, 26> nct_asym = {{
+      { SC_(4536808851374080), SC_(0.45368087291717529296875), SC_(-0.481173217296600341796875), SC_(0.1749317497754352460810908541491372795891542325487), SC_(0.8250682502245647539189091458508627204108457674513) }, 
+      { SC_(4536808851374080), SC_(0.45368087291717529296875), SC_(1.3978519439697265625), SC_(0.82745888213761221622777144575509830758765026825781), SC_(0.17254111786238778377222855424490169241234973174219) }, 
+      { SC_(5677385198338048), SC_(0.56773853302001953125), SC_(-0.5258305072784423828125), SC_(0.13707201688604064907083148328658590547016675560101), SC_(0.86292798311395935092916851671341409452983324439899) }, 
+      { SC_(5677385198338048), SC_(0.56773853302001953125), SC_(0.708383023738861083984375), SC_(0.55592460048261968604418681822217801676118984510485), SC_(0.44407539951738031395581318177782198323881015489515) }, 
+      { SC_(19057916648620032), SC_(1.905791759490966796875), SC_(3.123167514801025390625), SC_(0.88826935840310006680843037482396692978657176631796), SC_(0.11173064159689993319156962517603307021342823368204) }, 
+      { SC_(19057916648620032), SC_(1.905791759490966796875), SC_(3.3844356536865234375), SC_(0.93038224262142835995452986318222481740507172432515), SC_(0.069617757378571640045470136817775182594928275674854) }, 
+      { SC_(36700173421772800), SC_(3.670017242431640625), SC_(4.6750431060791015625), SC_(0.84255780194329132905115240305424746317298104246855), SC_(0.15744219805670867094884759694575253682701895753145) }, 
+      { SC_(36700173421772800), SC_(3.670017242431640625), SC_(5.042537689208984375), SC_(0.91504926091817108755289153804799207257503305462555), SC_(0.084950739081828912447108461952007927424966945374453) }, 
+      { SC_(45079461342740480), SC_(4.507946014404296875), SC_(3.3889064788818359375), SC_(0.13156163646802619543156433884136170088487556815931), SC_(0.86843836353197380456843566115863829911512443184069) }, 
+      { SC_(45079461342740480), SC_(4.507946014404296875), SC_(5.9973297119140625), SC_(0.93180682050435927369046460493686411555287073533266), SC_(0.068193179495640726309535395063135884447129264667335) }, 
+      { SC_(157509421545553920), SC_(15.750942230224609375), SC_(17.14560699462890625), SC_(0.91844152246389020936377208106238904518645300898785), SC_(0.081558477536109790636227918937610954813546991012154) }, 
+      { SC_(157509421545553920), SC_(15.750942230224609375), SC_(17.1575450897216796875), SC_(0.92022740765138483503818882082673489052943410104556), SC_(0.079772592348615164961811179173265109470565898954439) }, 
+      { SC_(306140114898124800), SC_(30.614013671875), SC_(31.8541412353515625), SC_(0.89253589230213680868361632253582462638850083853234), SC_(0.10746410769786319131638367746417537361149916146766) }, 
+      { SC_(306140114898124800), SC_(30.614013671875), SC_(32.01709747314453125), SC_(0.91970407450026572598532504589599032507374844769296), SC_(0.080295925499734274014674954104009674926251552307043) }, 
+      { SC_(390730904542117888), SC_(39.073089599609375), SC_(38.045928955078125), SC_(0.15217241315852103004776349323469720103276253578469), SC_(0.84782758684147896995223650676530279896723746421531) }, 
+      { SC_(390730904542117888), SC_(39.073089599609375), SC_(38.2361907958984375), SC_(0.20132472643110592660423913551748708698902279471476), SC_(0.79867527356889407339576086448251291301097720528524) }, 
+      { SC_(1044709769224388608), SC_(104.470977783203125), SC_(104.8680572509765625), SC_(0.65434556985043816570960826185482905142969403857975), SC_(0.34565443014956183429039173814517094857030596142025) }, 
+      { SC_(1044709769224388608), SC_(104.470977783203125), SC_(105.14849090576171875), SC_(0.75095977650749132960934905238656630719173158415557), SC_(0.24904022349250867039065094761343369280826841584443) }, 
+      { SC_(1674453679643557888), SC_(167.44537353515625), SC_(166.869873046875), SC_(0.28247643026063070467278298745564297946418695359089), SC_(0.71752356973936929532721701254435702053581304640911) }, 
+      { SC_(1674453679643557888), SC_(167.44537353515625), SC_(168.857147216796875), SC_(0.92099169494016061238522995952802645037178736022794), SC_(0.079008305059839387614770040471973549628212639772055) }, 
+      { SC_(2809703283612975104), SC_(280.9703369140625), SC_(279.762969970703125), SC_(0.11364543011784098836896955307019184576823123795544), SC_(0.88635456988215901163103044692980815423176876204456) }, 
+      { SC_(2809703283612975104), SC_(280.9703369140625), SC_(282.413665771484375), SC_(0.92553607281289461499104965729721028764390548597727), SC_(0.074463927187105385008950342702789712356094514022729) }, 
+      { SC_(7921767423114477568), SC_(792.1767578125), SC_(792.31842041015625), SC_(0.5563267401667033086322021527186481547238720682263), SC_(0.4436732598332966913677978472813518452761279317737) }, 
+      { SC_(7921767423114477568), SC_(792.1767578125), SC_(793.54827880859375), SC_(0.91489369852628004292795662749916567238372650186026), SC_(0.085106301473719957072043372500834327616273498139738) }, 
+      { SC_(13091821180254420992), SC_(1309.18212890625), SC_(1308.01171875), SC_(0.12091797523015676375913420093212297337117969426545), SC_(0.87908202476984323624086579906787702662882030573455) }, 
+      { SC_(13091821180254420992), SC_(1309.18212890625), SC_(1308.517578125), SC_(0.25316892936238242974380182772830364755920164172871), SC_(0.74683107063761757025619817227169635244079835827129) }
+   }};
+//#undef SC_
+
diff --git a/test/nct_small_delta.ipp b/test/nct_small_delta.ipp
index c22e6d8d1..f95518178 100644
--- a/test/nct_small_delta.ipp
+++ b/test/nct_small_delta.ipp
@@ -1,59 +1,86 @@
 #ifndef SC_
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
-   static const boost::array<boost::array<T, 5>, 52> nct_small_delta = {{
-      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(-0.0438658893108367919921875), SC_(0.48250566102131993419090032097993141749629366237354), SC_(0.51749433897868006580909967902006858250370633762646) }, 
-      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.944180071353912353515625), SC_(0.82746096542548677580028882735723708488758715357832), SC_(0.17253903457451322419971117264276291511241284642168) }, 
-      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-1.09356248378753662109375), SC_(0.13707365461620354384117941652933126383612908392123), SC_(0.86292634538379645615882058347066873616387091607877) }, 
-      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(0.8943269252777099609375), SC_(0.81442633822735887388224244171117444649106453395369), SC_(0.18557366177264112611775755828882555350893546604631) }, 
-      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(0.900856673717498779296875), SC_(0.81616768606164643627773468420573729773227964864232), SC_(0.18383231393835356372226531579426270226772035135768) }, 
-      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(1.2173912525177001953125), SC_(0.88827224039054756935944165341219624193195834170515), SC_(0.11172775960945243064055834658780375806804165829485) }, 
-      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.608891189098358154296875), SC_(0.27129829842994003638790396047987351547260466368909), SC_(0.72870170157005996361209603952012648452739533631091) }, 
-      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(1.00504648685455322265625), SC_(0.84256273846140526398141847027259437264491990536997), SC_(0.15743726153859473601858152972740562735508009463003) }, 
-      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.11901676654815673828125), SC_(0.13156651861218774164823859585016794860626893918254), SC_(0.86843348138781225835176140414983205139373106081746) }, 
-      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.0743181705474853515625), SC_(0.14134007648961033259203628094925336577210835950473), SC_(0.85865992351038966740796371905074663422789164049527) }, 
-      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-1.48560678958892822265625), SC_(0.068691587407182335464773960988799828434588100829723), SC_(0.93130841259281766453522603901120017156541189917028) }, 
-      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(1.40664613246917724609375), SC_(0.92023381810537925932116820364336353453322062034513), SC_(0.079766181894620740678831796356636465466779379654875) }, 
-      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.2346564829349517822265625), SC_(0.40723768241459441841438282814230236027330099372549), SC_(0.59276231758540558158561717185769763972669900627451) }, 
-      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(1.24018728733062744140625), SC_(0.89254693057186762829174224773340895165093032749745), SC_(0.10745306942813237170825775226659104834906967250255) }, 
-      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-1.162539005279541015625), SC_(0.12250829730838957792258003981798522875055846989729), SC_(0.87749170269161042207741996018201477124944153010271) }, 
-      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.8368303775787353515625), SC_(0.20134396068806204684905953847272082011338589718573), SC_(0.79865603931193795315094046152727917988661410281427) }, 
-      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.39718806743621826171875), SC_(0.6543856047457196617262494109772647455321658941725), SC_(0.3456143952542803382737505890227352544678341058275) }, 
-      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(1.24731695652008056640625), SC_(0.89385934536068351965787494087690986211211985166153), SC_(0.10614065463931648034212505912309013788788014833847) }, 
-      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(-0.575359284877777099609375), SC_(0.28252416082756836234341731346566281326700494104297), SC_(0.71747583917243163765658268653433718673299505895703) }, 
-      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.4194296896457672119140625), SC_(0.66254892777524155315670363767975247199405361778407), SC_(0.33745107222475844684329636232024752800594638221593) }, 
-      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.2071979045867919921875), SC_(0.11367796276232027931825008133662930047269775407393), SC_(0.88632203723767972068174991866337069952730224592607) }, 
-      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(0.876802742481231689453125), SC_(0.80970309616765211535813735932417404262765601883988), SC_(0.19029690383234788464186264067582595737234398116012) }, 
-      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(0.141965448856353759765625), SC_(0.55644631504480191279462370740448518366492417190403), SC_(0.44355368495519808720537629259551481633507582809597) }, 
-      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(1.13559567928314208984375), SC_(0.87193707155023294863968629343839663906062875149397), SC_(0.12806292844976705136031370656160336093937124850603) }, 
-      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.664114892482757568359375), SC_(0.25330834087624892647434930428222142994198568419577), SC_(0.74669165912375107352565069571777857005801431580423) }, 
-      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(1.37886774539947509765625), SC_(0.91603220911482167517950113163803628076090836350073), SC_(0.083967790885178324820498868361963719239091636499269) }, 
-      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(-0.934321820735931396484375), SC_(0.1750688828424918771805411797628815067286394341076), SC_(0.8249311171575081228194588202371184932713605658924) }, 
-      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(0.01152040623128414154052734375), SC_(0.50459576244612621592734255378527979154430257136497), SC_(0.49540423755387378407265744621472020845569742863503) }, 
-      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.14150333404541015625), SC_(0.55626354548618560623653714942035371801766096231359), SC_(0.44373645451381439376346285057964628198233903768641) }, 
-      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.46808087825775146484375), SC_(0.68013635973699279491605645205785045329423814366365), SC_(0.31986364026300720508394354794214954670576185633635) }, 
-      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(0.89516448974609375), SC_(0.81464991000540683634213811269861642939018294670759), SC_(0.18535008999459316365786188730138357060981705329241) }, 
-      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(1.48002254962921142578125), SC_(0.93056613193114394805618686943760965268036694876176), SC_(0.069433868068856051943813130562390347319633051238245) }, 
-      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.39093267917633056640625), SC_(0.08212235488316398659317034137786838544688552825868), SC_(0.91787764511683601340682965862213161455311447174132) }, 
-      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(1.37445271015167236328125), SC_(0.91534882988245816934090108875322008488528628081311), SC_(0.084651170117541830659098911246779915114713719186888) }, 
-      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(-0.4133583009243011474609375), SC_(0.33966927100300125337615080987310920514534610032036), SC_(0.66033072899699874662384919012689079485465389967964) }, 
-      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.4921436309814453125), SC_(0.93216825396603974510969367870165246570825488483101), SC_(0.067831746033960254890306321298347534291745115168994) }, 
-      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.0512597560882568359375), SC_(0.85342690591562485295243723515889796180107709178638), SC_(0.14657309408437514704756276484110203819892290821362) }, 
-      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.39853727817535400390625), SC_(0.91902185764013358458014118954726949359893649842036), SC_(0.080978142359866415419858810452730506401063501579643) }, 
-      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(-0.858747541904449462890625), SC_(0.19523162330012228777050408978728209345121805498577), SC_(0.80476837669987771222949591021271790654878194501423) }, 
-      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(1.40856420993804931640625), SC_(0.92051352414116507572847602921599610498310359056324), SC_(0.079486475858834924271523970784003895016896409436761) }, 
-      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(-1.0212171077728271484375), SC_(0.15356742764115001237771940686359565408937029456416), SC_(0.84643257235884998762228059313640434591062970543584) }, 
-      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(1.30792331695556640625), SC_(0.90454434807153994552344182822189877220821074884107), SC_(0.09545565192846005447655817177810122779178925115893) }, 
-      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.554341971874237060546875), SC_(0.71029154537084727662513596094978928595259300760913), SC_(0.28970845462915272337486403905021071404740699239087) }, 
-      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.68778026103973388671875), SC_(0.75417124280258349801796658501621988164110540869668), SC_(0.24582875719741650198203341498378011835889459130332) }, 
-      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(0.5517151355743408203125), SC_(0.70934580778979545712784947970550407070754829519999), SC_(0.29065419221020454287215052029449592929245170480001) }, 
-      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(1.42728817462921142578125), SC_(0.92321691603357102065464321251307839682832539201822), SC_(0.076783083966428979345356787486921603171674607981778) }, 
-      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(-0.2817919254302978515625), SC_(0.38886609876734874792671065039736370377189209526496), SC_(0.61113390123265125207328934960263629622810790473504) }, 
-      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(1.46532154083251953125), SC_(0.92851742167955783637755823728448115497442142134004), SC_(0.071482578320442163622441762715518845025578578659958) }, 
-      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(0.804133951663970947265625), SC_(0.78906415810449876562078794471829514693427758064696), SC_(0.21093584189550123437921205528170485306572241935304) }, 
-      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.4024145603179931640625), SC_(0.91946155703754481352479238346787859905335082869119), SC_(0.080538442962455186475207616532121400946649171308807) }, 
-      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-1.13749277591705322265625), SC_(0.12743989126870304346542317478912987226157104995751), SC_(0.87256010873129695653457682521087012773842895004249) }, 
-      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(0.75486361980438232421875), SC_(0.77450926357298223779984584559741400272890293481015), SC_(0.22549073642701776220015415440258599727109706518985) }
+   static const boost::array<boost::array<T, 5>, 78> nct_small_delta = {{
+      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(-0.043873153626918792724609375), SC_(0.48250276576722336046483816401534117826515884583867), SC_(0.51749723423277663953516183598465882173484115416133) }, 
+      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.729398787021636962890625), SC_(0.76712095847007040756161950500140014007502095546645), SC_(0.23287904152992959243838049499859985992497904453355) }, 
+      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.944172799587249755859375), SC_(0.82745910775138122060234718854881274437593644597231), SC_(0.17254089224861877939765281145118725562406355402769) }, 
+      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-1.09357059001922607421875), SC_(0.13707187615241828790447496643413251920933193961981), SC_(0.86292812384758171209552503356586748079066806038019) }, 
+      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-0.075724057853221893310546875), SC_(0.46981932920499526656408951192932529155640100686028), SC_(0.53018067079500473343591048807067470844359899313972) }, 
+      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(0.894318759441375732421875), SC_(0.8144241543253204424707276799726958127232605442998), SC_(0.1855758456746795575292723200273041872767394557002) }, 
+      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(-0.32331907749176025390625), SC_(0.37322681889304995092918136348422956501557638199648), SC_(0.62677318110695004907081863651577043498442361800352) }, 
+      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(0.900841772556304931640625), SC_(0.81616372411403034488699018804029514822710817134975), SC_(0.18383627588596965511300981195970485177289182865025) }, 
+      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(1.21737635135650634765625), SC_(0.88826940695840047354018486823128837280979546898275), SC_(0.11173059304159952645981513176871162719020453101725) }, 
+      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.608911812305450439453125), SC_(0.27129146314707937854382467984874644387201484012076), SC_(0.72870853685292062145617532015125355612798515987924) }, 
+      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.233737051486968994140625), SC_(0.40759456615456790965120565572754800087372105257581), SC_(0.59240543384543209034879434427245199912627894742419) }, 
+      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(1.0050258636474609375), SC_(0.84255777338099392090018173116713612691826495532429), SC_(0.15744222661900607909981826883286387308173504467571) }, 
+      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.11903965473175048828125), SC_(0.13156163653841524718807085637540033587741857268684), SC_(0.86843836346158475281192914362459966412258142731316) }, 
+      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.0743410587310791015625), SC_(0.14133494913380490957172969254766861098247075035799), SC_(0.85866505086619509042827030745233138901752924964201) }, 
+      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(0.466433703899383544921875), SC_(0.67954744448251303029682738870296370754546775710788), SC_(0.32045255551748696970317261129703629245453224289212) }, 
+      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-1.485649585723876953125), SC_(0.068685924351077450776106805057666756267354379116941), SC_(0.93131407564892254922389319494233324373264562088306) }, 
+      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-0.978404521942138671875), SC_(0.1639371522987393851111295873413950142583525211773), SC_(0.8360628477012606148888704126586049857416474788227) }, 
+      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(1.406603336334228515625), SC_(0.92022746964275550779312032818254511021364287700111), SC_(0.079772530357244492206879671817454889786357122998891) }, 
+      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.9864399433135986328125), SC_(0.16195863866320448164806483040777245446296140149356), SC_(0.83804136133679551835193516959222754553703859850644) }, 
+      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.2347161769866943359375), SC_(0.40721451480880048322798573509892024502193304263547), SC_(0.59278548519119951677201426490107975497806695736453) }, 
+      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(1.2401275634765625), SC_(0.89253588756079690951410755269677773042628883005293), SC_(0.10746411243920309048589244730322226957371116994707) }, 
+      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-1.1626064777374267578125), SC_(0.12249460282273418971343108523190852402322477087166), SC_(0.87750539717726581028656891476809147597677522912834) }, 
+      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.83689785003662109375), SC_(0.20132499540381076102236383246070664744644381565087), SC_(0.79867500459618923897763616753929335255355618434913) }, 
+      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.594260692596435546875), SC_(0.27616888228432564767719590034089174423793663334908), SC_(0.72383111771567435232280409965910825576206336665092) }, 
+      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.3970777988433837890625), SC_(0.65434494968481063069505183722213499438179132868887), SC_(0.34565505031518936930494816277786500561820867131113) }, 
+      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.61813831329345703125), SC_(0.73175791107603006961198160308845586981919324758164), SC_(0.26824208892396993038801839691154413018080675241836) }, 
+      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(1.24720668792724609375), SC_(0.8938391359252750533876681559850381133400744586929), SC_(0.1061608640747249466123318440149618866599255413071) }, 
+      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(-0.575498878955841064453125), SC_(0.28247696804790908448299598525508816339233446215666), SC_(0.71752303195209091551700401474491183660766553784334) }, 
+      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.4192900955677032470703125), SC_(0.66249792556950493924206051736760665840039674490309), SC_(0.33750207443049506075793948263239334159960325509691) }, 
+      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.891839683055877685546875), SC_(0.81376056011022270595841292021652342060820308429614), SC_(0.18623943988977729404158707978347657939179691570386) }, 
+      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.404501438140869140625), SC_(0.080084787472122488844415495242012312453561424134301), SC_(0.9199152125278775111555845047579876875464385758657) }, 
+      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.20737874507904052734375), SC_(0.11364315277765295082194817827847616199631048415041), SC_(0.88635684722234704917805182172152383800368951584959) }, 
+      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(0.8766219615936279296875), SC_(0.80965398752936883769527309841930163032620924932467), SC_(0.19034601247063116230472690158069836967379075067533) }, 
+      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(-0.550348579883575439453125), SC_(0.29104012336625227702044178467603355057145302194928), SC_(0.70895987663374772297955821532396644942854697805072) }, 
+      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(0.1416618525981903076171875), SC_(0.55632640945989957068387202865702682448619885466383), SC_(0.44367359054010042931612797134297317551380114533617) }, 
+      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(1.13529217243194580078125), SC_(0.87187352013277999854694556458228781398877720084173), SC_(0.12812647986722000145305443541771218601122279915827) }, 
+      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.669230878353118896484375), SC_(0.25167405732584667576513293514194252242977450905894), SC_(0.74832594267415332423486706485805747757022549094106) }, 
+      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.66450512409210205078125), SC_(0.25318348652085408643723791160561950141473919546181), SC_(0.74681651347914591356276208839438049858526080453819) }, 
+      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(1.37847745418548583984375), SC_(0.9159720143264452800722709073773563686088927059612), SC_(0.084027985673554719927729092622643631391107294038796) }, 
+      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(-0.9348537921905517578125), SC_(0.17493175360129918436210468793967574035560766123375), SC_(0.82506824639870081563789531206032425964439233876625) }, 
+      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(0.01098839938640594482421875), SC_(0.50438353586498884681723519205661827951453610911603), SC_(0.49561646413501115318276480794338172048546389088397) }, 
+      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(1.11728668212890625), SC_(0.86806405541813070462577859975991426774401640081913), SC_(0.13193594458186929537422140024008573225598359918087) }, 
+      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(-1.36148512363433837890625), SC_(0.086680099352107115152692238918143641020516123095345), SC_(0.91331990064789288484730776108185635897948387690466) }, 
+      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.1406452357769012451171875), SC_(0.55592460342263048867879490949555684169178196778873), SC_(0.44407539657736951132120509050444315830821803221127) }, 
+      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.4672227799892425537109375), SC_(0.6798294875609898291245772837764000326600691290926), SC_(0.3201705124390101708754227162235999673399308709074) }, 
+      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(-1.0526561737060546875), SC_(0.14624886521046919412989626895906939222407293206212), SC_(0.85375113478953080587010373104093060777592706793788) }, 
+      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(0.893787801265716552734375), SC_(0.81428177283808104910080873651678647035668255855401), SC_(0.18571822716191895089919126348321352964331744144599) }, 
+      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(1.478645801544189453125), SC_(0.9303822435208431945428692571159084817569960338472), SC_(0.069617756479156805457130742884091518243003966152798) }, 
+      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.39286124706268310546875), SC_(0.081830311952030386950958528699491776784138181119043), SC_(0.91816968804796961304904147130050822321586181888096) }, 
+      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.2086009979248046875), SC_(0.11340736887699187293262662688976277518450464408822), SC_(0.88659263112300812706737337311023722481549535591178) }, 
+      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(1.37252414226531982421875), SC_(0.91504925497864847245117739324928896561477482544626), SC_(0.084950745021351527548822606750711034385225174553738) }, 
+      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(-0.4161103665828704833984375), SC_(0.33866183595792209794153109645293698407273819046339), SC_(0.66133816404207790205846890354706301592726180953661) }, 
+      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.48221313953399658203125), SC_(0.93085719135108164633155760685918105899871704889272), SC_(0.069142808648918353668442393140818941001282951107282) }, 
+      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.4893915653228759765625), SC_(0.93180685365187513633521575127608504580804034566387), SC_(0.068193146348124863664784248723914954191959654336133) }, 
+      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(0.97038853168487548828125), SC_(0.83406983375988250630225384732975974640680046980811), SC_(0.16593016624011749369774615267024025359319953019189) }, 
+      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.04740297794342041015625), SC_(0.85253966501367083089932755397065936180784831841043), SC_(0.14746033498632916910067244602934063819215168158957) }, 
+      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.394680500030517578125), SC_(0.91844163480163429797669181827603427319262632792639), SC_(0.08155836519836570202330818172396572680737367207361) }, 
+      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(-0.864196956157684326171875), SC_(0.19373160667651853950263712162705732018958798823552), SC_(0.80626839332348146049736287837294267981041201176448) }, 
+      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(0.965739905834197998046875), SC_(0.83290531317191357846564987870102532533516215684712), SC_(0.16709468682808642153435012129897467466483784315288) }, 
+      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(1.403114795684814453125), SC_(0.91970421907553442085361472793817522857066471337247), SC_(0.080295780924465579146385272061824771429335286627532) }, 
+      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(-1.02712547779083251953125), SC_(0.15217237530683021166365655887378113611916101492035), SC_(0.84782762469316978833634344112621886388083898507965) }, 
+      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(0.584521234035491943359375), SC_(0.72055327773828199091011436164660463547526546920033), SC_(0.27944672226171800908988563835339536452473453079967) }, 
+      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(1.30201494693756103515625), SC_(0.90353832363228799912881142113287687617562615688939), SC_(0.096461676367712000871188578867123123824373843110611) }, 
+      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(-1.12434637546539306640625), SC_(0.13041072232576106505759370992705369062839357686989), SC_(0.86958927767423893494240629007294630937160642313011) }, 
+      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.544183909893035888671875), SC_(0.70680629772915567856214841102838580323130470572332), SC_(0.29319370227084432143785158897161419676869529427668) }, 
+      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.67762219905853271484375), SC_(0.75096096245833210774398163041302339076159056835009), SC_(0.24903903754166789225601836958697660923840943164991) }, 
+      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(-0.54846096038818359375), SC_(0.29160515445821290109615211658532752777534929659883), SC_(0.70839484554178709890384788341467247222465070340117) }, 
+      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(0.53644597530364990234375), SC_(0.70409170751851223796496285006888224216192038796279), SC_(0.29590829248148776203503714993111775783807961203721) }, 
+      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(1.4120190143585205078125), SC_(0.92099239916220010887823964338845316029716642789693), SC_(0.079007600837799891121760356611546839702833572103074) }, 
+      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(-0.30330073833465576171875), SC_(0.38064607328786833329129434720920126565403722909458), SC_(0.61935392671213166670870565279079873434596277090542) }, 
+      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(0.79173374176025390625), SC_(0.78560096142991773065052672400091405076291446132892), SC_(0.21439903857008226934947327599908594923708553867108) }, 
+      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(1.44381272792816162109375), SC_(0.92553610113350895085593676928879838003706656547384), SC_(0.074463898866491049144063230711201619962933434526164) }, 
+      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(0.774176061153411865234375), SC_(0.78030402643947053525294588392940945045026100828356), SC_(0.21969597356052946474705411607059054954973899171644) }, 
+      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.35162198543548583984375), SC_(0.91159882995045713756961834701249644548104352714108), SC_(0.088401170049542862430381652987503554518956472858921) }, 
+      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.37245666980743408203125), SC_(0.91489058742913963764590136168317114106740895702093), SC_(0.085109412570860362354098638316828858932591042979068) }, 
+      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-1.1693308353424072265625), SC_(0.12091706455667160284074085853324054976433257083915), SC_(0.87908293544332839715925914146675945023566742916085) }, 
+      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-0.02714899368584156036376953125), SC_(0.48873822149228296214357093419224183546582949284801), SC_(0.51126177850771703785642906580775816453417050715199) }, 
+      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(0.723025619983673095703125), SC_(0.76483486081732755088858031522414884241973724382194), SC_(0.23516513918267244911141968477585115758026275617806) }
    }};
 //#undef SC_
 
+
diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 6bb9907da..397d66cb0 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -94,6 +94,13 @@ void expected_results()
       "real_concept",                   // test type(s)
       "[^|]*",                          // test data group
       "[^|]*", 300000, 100000);                // test function
+   add_expected_result(
+      "[^|]*",                          // compiler
+      "[^|]*",                          // stdlib
+      "[^|]*",                          // platform
+      largest_type,                     // test type(s)
+      "[^|]*large[^|]*",                // test data group
+      "[^|]*", 1500, 300);              // test function
    add_expected_result(
       "[^|]*",                          // compiler
       "[^|]*",                          // stdlib
@@ -497,8 +504,11 @@ void test_accuracy(T, const char* type_name)
        // without numeric_limits and lanczos support:
        //
 #include "nct_small_delta.ipp"
-       do_test_nc_t<T>(nct_small_delta, type_name, "Non Central T (large parameters)");
-       quantile_sanity_check<T>(nct_small_delta, type_name, "Non Central T (large parameters)");
+       do_test_nc_t<T>(nct_small_delta, type_name, "Non Central T (small non-centrality)");
+       quantile_sanity_check<T>(nct_small_delta, type_name, "Non Central T (small non-centrality)");
+#include "nct_asym.ipp"
+       do_test_nc_t<T>(nct_asym, type_name, "Non Central T (large parameters)");
+       quantile_sanity_check<T>(nct_asym, type_name, "Non Central T (large parameters)");
     }
 }
 

From 29d598eb970c6c231f127fe359de7266ab0384a3 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 12:21:57 +0000
Subject: [PATCH 099/115] Add student's t approximations for large v.

[SVN r80066]
---
 .../math/distributions/non_central_t.hpp      | 19 +++++++++++++++++++
 1 file changed, 19 insertions(+)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 6e04261b4..cef8606c9 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -214,6 +214,16 @@ namespace boost
                delta = -delta;
                invert = !invert;
             }
+            if(fabs(delta / (4 * n)) < policies::get_epsilon<T, Policy>())
+            {
+               // Approximate with a Student's T centred on delta,
+               // the crossover point is based on eq 2.6 from
+               // "A Comparison of Approximations To Persentiles of the
+               // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
+               // Revista Investigacion Operacional Vol 21, No 2, 2000.
+               T result = cdf(students_t_distribution<T, Policy>(n), t - delta);
+               return invert ? 1 - result : result;
+            }
             //
             // x and y are the corresponding random
             // variables for the noncentral beta distribution,
@@ -437,6 +447,15 @@ namespace boost
                   * sqrt(n / constants::pi<T>()) 
                   * exp(-delta * delta / 2) / 2;
             }
+            if(fabs(delta / (4 * n)) < policies::get_epsilon<T, Policy>())
+            {
+               // Approximate with a Student's T centred on delta,
+               // the crossover point is based on eq 2.6 from
+               // "A Comparison of Approximations To Persentiles of the
+               // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
+               // Revista Investigacion Operacional Vol 21, No 2, 2000.
+               return pdf(students_t_distribution<T, Policy>(n), t - delta);
+            }
             //
             // x and y are the corresponding random
             // variables for the noncentral beta distribution,

From 1f9cdaf16ff3357508945f87d1e903bb47f36ce7 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 15:32:12 +0000
Subject: [PATCH 100/115] Add needed using declarations.

[SVN r80068]
---
 include/boost/math/distributions/non_central_t.hpp | 1 +
 1 file changed, 1 insertion(+)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index cef8606c9..195a395fe 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -205,6 +205,7 @@ namespace boost
          template <class T, class Policy>
          T non_central_t_cdf(T n, T delta, T t, bool invert, const Policy& pol)
          {
+            BOOST_MATH_STD_USING
             //
             // For t < 0 we have to use reflect:
             //

From 9cef5e424d7bf41beb4c63058f7fb0a3b305137d Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 16:04:15 +0000
Subject: [PATCH 101/115] Change variable names to match common usage.

[SVN r80069]
---
 .../math/distributions/non_central_t.hpp      | 42 +++++++++----------
 1 file changed, 21 insertions(+), 21 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 195a395fe..661bb6dc6 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -27,7 +27,7 @@ namespace boost
       namespace detail{
 
          template <class T, class Policy>
-         T non_central_t2_p(T n, T delta, T x, T y, const Policy& pol, T init_val)
+         T non_central_t2_p(T v, T delta, T x, T y, const Policy& pol, T init_val)
          {
             BOOST_MATH_STD_USING
             //
@@ -55,9 +55,9 @@ namespace boost
             T xterm, beta;
             // Recurrance & starting beta terms:
             beta = x < y
-               ? detail::ibeta_imp(T(k + 1), T(n / 2), x, pol, false, true, &xterm)
-               : detail::ibeta_imp(T(n / 2), T(k + 1), y, pol, true, true, &xterm);
-            xterm *= y / (n / 2 + k);
+               ? detail::ibeta_imp(T(k + 1), T(v / 2), x, pol, false, true, &xterm)
+               : detail::ibeta_imp(T(v / 2), T(k + 1), y, pol, true, true, &xterm);
+            xterm *= y / (v / 2 + k);
             T poisf(pois), betaf(beta), xtermf(xterm);
             T sum = init_val;
             if((xterm == 0) && (beta == 0))
@@ -79,14 +79,14 @@ namespace boost
                last_term = term;
                pois *= (i + 0.5f) / d2;
                beta += xterm;
-               xterm *= (i) / (x * (n / 2 + i - 1));
+               xterm *= (i) / (x * (v / 2 + i - 1));
                ++count;
             }
             last_term = 0;
             for(int i = k + 1; ; ++i)
             {
                poisf *= d2 / (i + 0.5f);
-               xtermf *= (x * (n / 2 + i - 1)) / (i);
+               xtermf *= (x * (v / 2 + i - 1)) / (i);
                betaf -= xtermf;
                T term = poisf * betaf;
                sum += term;
@@ -105,7 +105,7 @@ namespace boost
          }
 
          template <class T, class Policy>
-         T non_central_t2_q(T n, T delta, T x, T y, const Policy& pol, T init_val)
+         T non_central_t2_q(T v, T delta, T x, T y, const Policy& pol, T init_val)
          {
             BOOST_MATH_STD_USING
             //
@@ -151,14 +151,14 @@ namespace boost
             if(k != 0)
             {
                beta = x < y 
-                  ? detail::ibeta_imp(T(k + 1), T(n / 2), x, pol, true, true, &xterm) 
-                  : detail::ibeta_imp(T(n / 2), T(k + 1), y, pol, false, true, &xterm);
+                  ? detail::ibeta_imp(T(k + 1), T(v / 2), x, pol, true, true, &xterm) 
+                  : detail::ibeta_imp(T(v / 2), T(k + 1), y, pol, false, true, &xterm);
 
-               xterm *= y / (n / 2 + k);
+               xterm *= y / (v / 2 + k);
             }
             else
             {
-               beta = pow(y, n / 2);
+               beta = pow(y, v / 2);
                xterm = beta;
             }
             T poisf(pois), betaf(beta), xtermf(xterm);
@@ -174,7 +174,7 @@ namespace boost
             for(int i = k + 1, j = k; ; ++i, --j)
             {
                poisf *= d2 / (i + 0.5f);
-               xtermf *= (x * (n / 2 + i - 1)) / (i);
+               xtermf *= (x * (v / 2 + i - 1)) / (i);
                betaf += xtermf;
                T term = poisf * betaf;
 
@@ -183,7 +183,7 @@ namespace boost
                   term += beta * pois;
                   pois *= (j + 0.5f) / d2;
                   beta -= xterm;
-                  xterm *= (j) / (x * (n / 2 + j - 1));
+                  xterm *= (j) / (x * (v / 2 + j - 1));
                }
 
                sum += term;
@@ -203,7 +203,7 @@ namespace boost
          }
 
          template <class T, class Policy>
-         T non_central_t_cdf(T n, T delta, T t, bool invert, const Policy& pol)
+         T non_central_t_cdf(T v, T delta, T t, bool invert, const Policy& pol)
          {
             BOOST_MATH_STD_USING
             //
@@ -215,14 +215,14 @@ namespace boost
                delta = -delta;
                invert = !invert;
             }
-            if(fabs(delta / (4 * n)) < policies::get_epsilon<T, Policy>())
+            if(fabs(delta / (4 * v)) < policies::get_epsilon<T, Policy>())
             {
                // Approximate with a Student's T centred on delta,
                // the crossover point is based on eq 2.6 from
                // "A Comparison of Approximations To Persentiles of the
                // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
                // Revista Investigacion Operacional Vol 21, No 2, 2000.
-               T result = cdf(students_t_distribution<T, Policy>(n), t - delta);
+               T result = cdf(students_t_distribution<T, Policy>(v), t - delta);
                return invert ? 1 - result : result;
             }
             //
@@ -230,11 +230,11 @@ namespace boost
             // variables for the noncentral beta distribution,
             // with y = 1 - x:
             //
-            T x = t * t / (n + t * t);
-            T y = n / (n + t * t);
+            T x = t * t / (v + t * t);
+            T y = v / (v + t * t);
             T d2 = delta * delta;
             T a = 0.5f;
-            T b = n / 2;
+            T b = v / 2;
             T c = a + b + d2 / 2;
             //
             // Crossover point for calculating p or q is the same
@@ -250,7 +250,7 @@ namespace boost
                if(x != 0)
                {
                   result = non_central_beta_p(a, b, d2, x, y, pol);
-                  result = non_central_t2_p(n, delta, x, y, pol, result);
+                  result = non_central_t2_p(v, delta, x, y, pol, result);
                   result /= 2;
                }
                else
@@ -266,7 +266,7 @@ namespace boost
                if(x != 0)
                {
                   result = non_central_beta_q(a, b, d2, x, y, pol);
-                  result = non_central_t2_q(n, delta, x, y, pol, result);
+                  result = non_central_t2_q(v, delta, x, y, pol, result);
                   result /= 2;
                }
                else

From 885e35a8fdd8f4017d679fad9942a6c033a7a346 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 16:19:23 +0000
Subject: [PATCH 102/115] Update reference in comments.

[SVN r80070]
---
 include/boost/math/distributions/non_central_t.hpp | 10 ++++++++++
 1 file changed, 10 insertions(+)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 661bb6dc6..d89944f05 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -222,6 +222,11 @@ namespace boost
                // "A Comparison of Approximations To Persentiles of the
                // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
                // Revista Investigacion Operacional Vol 21, No 2, 2000.
+               // Original sources referenced in the above are:
+               // "Some Approximations to the Persentage Points of the Noncentral
+               // t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
+               // "Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
+               // N. Balkrishnan. 1995. John Wiley and Sons New York.
                T result = cdf(students_t_distribution<T, Policy>(v), t - delta);
                return invert ? 1 - result : result;
             }
@@ -455,6 +460,11 @@ namespace boost
                // "A Comparison of Approximations To Persentiles of the
                // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
                // Revista Investigacion Operacional Vol 21, No 2, 2000.
+               // Original sources referenced in the above are:
+               // "Some Approximations to the Persentage Points of the Noncentral
+               // t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
+               // "Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
+               // N. Balkrishnan. 1995. John Wiley and Sons New York.
                return pdf(students_t_distribution<T, Policy>(n), t - delta);
             }
             //

From 15ac117d4ad75d3b764bd5357f27fb3fb9858a9e Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Fri, 17 Aug 2012 16:57:11 +0000
Subject: [PATCH 103/115] Update docs to reflect code changes.  Regenerate.

[SVN r80071]
---
 doc/sf_and_dist/distributions/nc_t.qbk        |   13 +
 doc/sf_and_dist/html/index.html               |    6 +-
 doc/sf_and_dist/html/index/s13.html           | 2766 +++----
 doc/sf_and_dist/html/index/s14.html           |  176 +-
 doc/sf_and_dist/html/index/s15.html           |  382 +-
 doc/sf_and_dist/html/index/s16.html           |  284 +-
 doc/sf_and_dist/html/index/s17.html           | 6494 ++++++++---------
 .../html/math_toolkit/backgrounders.html      |    4 +-
 .../backgrounders/implementation.html         |   26 +-
 .../math_toolkit/backgrounders/lanczos.html   |   20 +-
 .../html/math_toolkit/backgrounders/refs.html |    4 +-
 .../backgrounders/relative_error.html         |    4 +-
 .../math_toolkit/backgrounders/remez.html     |   30 +-
 .../html/math_toolkit/constants.html          |    4 +-
 .../html/math_toolkit/constants/FAQ.html      |   94 +-
 .../math_toolkit/constants/constants.html     |    4 +-
 .../html/math_toolkit/constants/intro.html    |   40 +-
 .../math_toolkit/constants/new_const.html     |    5 +-
 .../html/math_toolkit/constants/tutorial.html |    4 +-
 .../constants/tutorial/non_templ.html         |    4 +-
 .../constants/tutorial/templ.html             |    4 +-
 .../constants/tutorial/user_def.html          |   28 +-
 doc/sf_and_dist/html/math_toolkit/dist.html   |    4 +-
 .../html/math_toolkit/dist/dist_ref.html      |    4 +-
 .../dist/dist_ref/dist_algorithms.html        |    4 +-
 .../math_toolkit/dist/dist_ref/dists.html     |    4 +-
 .../dist/dist_ref/dists/bernoulli_dist.html   |   10 +-
 .../dist/dist_ref/dists/beta_dist.html        |    4 +-
 .../dist/dist_ref/dists/binomial_dist.html    |   12 +-
 .../dist/dist_ref/dists/cauchy_dist.html      |   12 +-
 .../dist/dist_ref/dists/chi_squared_dist.html |   12 +-
 .../dist/dist_ref/dists/exp_dist.html         |   16 +-
 .../dist/dist_ref/dists/extreme_dist.html     |    4 +-
 .../dist/dist_ref/dists/f_dist.html           |    4 +-
 .../dist/dist_ref/dists/gamma_dist.html       |    4 +-
 .../dist/dist_ref/dists/geometric_dist.html   |    4 +-
 .../dist_ref/dists/hypergeometric_dist.html   |    4 +-
 .../dists/inverse_chi_squared_dist.html       |   22 +-
 .../dist_ref/dists/inverse_gamma_dist.html    |    4 +-
 .../dist_ref/dists/inverse_gaussian_dist.html |   26 +-
 .../dist/dist_ref/dists/laplace_dist.html     |   12 +-
 .../dist/dist_ref/dists/logistic_dist.html    |    4 +-
 .../dist/dist_ref/dists/lognormal_dist.html   |    4 +-
 .../dist/dist_ref/dists/nc_beta_dist.html     |    4 +-
 .../dist_ref/dists/nc_chi_squared_dist.html   |    4 +-
 .../dist/dist_ref/dists/nc_f_dist.html        |    4 +-
 .../dist/dist_ref/dists/nc_t_dist.html        |   17 +-
 .../dists/negative_binomial_dist.html         |   10 +-
 .../dist/dist_ref/dists/normal_dist.html      |    4 +-
 .../dist/dist_ref/dists/pareto.html           |   12 +-
 .../dist/dist_ref/dists/poisson_dist.html     |    4 +-
 .../dist/dist_ref/dists/rayleigh.html         |   10 +-
 .../dist/dist_ref/dists/skew_normal_dist.html |   18 +-
 .../dist/dist_ref/dists/students_t_dist.html  |    4 +-
 .../dist/dist_ref/dists/triangular_dist.html  |   24 +-
 .../dist/dist_ref/dists/uniform_dist.html     |   20 +-
 .../dist/dist_ref/dists/weibull_dist.html     |   20 +-
 .../html/math_toolkit/dist/dist_ref/nmp.html  |   94 +-
 .../html/math_toolkit/dist/future.html        |    4 +-
 .../html/math_toolkit/dist/stat_tut.html      |    4 +-
 .../dist/stat_tut/dist_params.html            |    4 +-
 .../math_toolkit/dist/stat_tut/overview.html  |    4 +-
 .../dist/stat_tut/overview/complements.html   |    4 +-
 .../dist/stat_tut/overview/generic.html       |    4 +-
 .../dist/stat_tut/overview/headers.html       |    4 +-
 .../dist/stat_tut/overview/objects.html       |   10 +-
 .../dist/stat_tut/overview/parameters.html    |    4 +-
 .../dist/stat_tut/overview/summary.html       |   18 +-
 .../math_toolkit/dist/stat_tut/variates.html  |    4 +-
 .../html/math_toolkit/dist/stat_tut/weg.html  |    4 +-
 .../dist/stat_tut/weg/binom_eg.html           |    4 +-
 .../stat_tut/weg/binom_eg/binom_conf.html     |    8 +-
 .../stat_tut/weg/binom_eg/binom_size_eg.html  |    4 +-
 .../binom_eg/binomial_coinflip_example.html   |   43 +-
 .../weg/binom_eg/binomial_quiz_example.html   |   75 +-
 .../dist/stat_tut/weg/c_sharp.html            |    4 +-
 .../math_toolkit/dist/stat_tut/weg/cs_eg.html |    4 +-
 .../stat_tut/weg/cs_eg/chi_sq_intervals.html  |    4 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_size.html  |    4 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_test.html  |    4 +-
 .../dist/stat_tut/weg/dist_construct_eg.html  |   49 +-
 .../dist/stat_tut/weg/error_eg.html           |   10 +-
 .../math_toolkit/dist/stat_tut/weg/f_eg.html  |    4 +-
 .../dist/stat_tut/weg/find_eg.html            |    4 +-
 .../weg/find_eg/find_location_eg.html         |   26 +-
 .../weg/find_eg/find_mean_and_sd_eg.html      |   74 +-
 .../stat_tut/weg/find_eg/find_scale_eg.html   |   28 +-
 .../dist/stat_tut/weg/geometric_eg.html       |   70 +-
 .../stat_tut/weg/inverse_chi_squared_eg.html  |   16 +-
 .../dist/stat_tut/weg/nag_library.html        |    4 +-
 .../dist/stat_tut/weg/nccs_eg.html            |    4 +-
 .../stat_tut/weg/nccs_eg/nccs_power_eg.html   |   22 +-
 .../dist/stat_tut/weg/neg_binom_eg.html       |    4 +-
 .../weg/neg_binom_eg/neg_binom_conf.html      |   17 +-
 .../weg/neg_binom_eg/neg_binom_size_eg.html   |   17 +-
 .../negative_binomial_example1.html           |   76 +-
 .../negative_binomial_example2.html           |    4 +-
 .../dist/stat_tut/weg/normal_example.html     |    4 +-
 .../weg/normal_example/normal_misc.html       |   68 +-
 .../math_toolkit/dist/stat_tut/weg/st_eg.html |    4 +-
 .../dist/stat_tut/weg/st_eg/paired_st.html    |   12 +-
 .../weg/st_eg/tut_mean_intervals.html         |   14 +-
 .../stat_tut/weg/st_eg/tut_mean_size.html     |    4 +-
 .../stat_tut/weg/st_eg/tut_mean_test.html     |    4 +-
 .../weg/st_eg/two_sample_students_t.html      |    4 +-
 .../html/math_toolkit/extern_c.html           |    4 +-
 .../html/math_toolkit/extern_c/c99.html       |    4 +-
 .../html/math_toolkit/extern_c/tr1.html       |   26 +-
 .../html/math_toolkit/extern_c/tr1_ref.html   |    4 +-
 .../html/math_toolkit/main_overview.html      |    4 +-
 .../math_toolkit/main_overview/building.html  |    4 +-
 .../main_overview/compilers_overview.html     |    4 +-
 .../main_overview/config_macros.html          |    4 +-
 .../math_toolkit/main_overview/contact.html   |   10 +-
 .../main_overview/conventions.html            |   22 +-
 .../main_overview/directories.html            |    4 +-
 .../main_overview/error_handling.html         |   18 +-
 .../html/math_toolkit/main_overview/faq.html  |   44 +-
 .../math_toolkit/main_overview/hints.html     |   14 +-
 .../math_toolkit/main_overview/history1.html  |  262 +-
 .../math_toolkit/main_overview/intro.html     |    4 +-
 .../main_overview/namespaces.html             |    4 +-
 .../main_overview/navigation.html             |   16 +-
 .../math_toolkit/main_overview/perf_over.html |   10 +-
 .../main_overview/pol_overview.html           |   26 +-
 .../main_overview/result_type.html            |   20 +-
 .../math_toolkit/main_overview/threads.html   |    4 +-
 .../html/math_toolkit/main_overview/tr1.html  |   26 +-
 doc/sf_and_dist/html/math_toolkit/perf.html   |    4 +-
 .../math_toolkit/perf/comp_compilers.html     |    4 +-
 .../html/math_toolkit/perf/comparisons.html   |   28 +-
 .../html/math_toolkit/perf/getting_best.html  |    4 +-
 .../html/math_toolkit/perf/interp.html        |    4 +-
 .../html/math_toolkit/perf/perf_over.html     |   10 +-
 .../html/math_toolkit/perf/perf_test_app.html |    4 +-
 .../html/math_toolkit/perf/tuning.html        |    4 +-
 doc/sf_and_dist/html/math_toolkit/policy.html |    4 +-
 .../math_toolkit/policy/pol_overview.html     |   26 +-
 .../html/math_toolkit/policy/pol_ref.html     |    4 +-
 .../policy/pol_ref/assert_undefined.html      |    4 +-
 .../policy/pol_ref/discrete_quant_ref.html    |   20 +-
 .../pol_ref/error_handling_policies.html      |   11 +-
 .../policy/pol_ref/internal_promotion.html    |    6 +-
 .../policy/pol_ref/iteration_pol.html         |    4 +-
 .../policy/pol_ref/namespace_pol.html         |    6 +-
 .../policy/pol_ref/pol_ref_ref.html           |    4 +-
 .../policy/pol_ref/policy_defaults.html       |    4 +-
 .../policy/pol_ref/precision_pol.html         |    6 +-
 .../math_toolkit/policy/pol_tutorial.html     |    4 +-
 .../pol_tutorial/ad_hoc_dist_policies.html    |    5 +-
 .../pol_tutorial/ad_hoc_sf_policies.html      |    6 +-
 .../changing_policy_defaults.html             |   18 +-
 .../pol_tutorial/namespace_policies.html      |   41 +-
 .../pol_tutorial/policy_tut_defaults.html     |    4 +-
 .../policy/pol_tutorial/policy_usage.html     |   14 +-
 .../pol_tutorial/understand_dis_quant.html    |   25 +-
 .../policy/pol_tutorial/user_def_err_pol.html |   55 +-
 .../policy/pol_tutorial/what_is_a_policy.html |   16 +-
 .../html/math_toolkit/special.html            |    4 +-
 .../html/math_toolkit/special/airy.html       |    4 +-
 .../html/math_toolkit/special/airy/ai.html    |    4 +-
 .../html/math_toolkit/special/airy/aip.html   |    4 +-
 .../html/math_toolkit/special/airy/bi.html    |    4 +-
 .../html/math_toolkit/special/airy/bip.html   |    4 +-
 .../html/math_toolkit/special/bessel.html     |    4 +-
 .../math_toolkit/special/bessel/bessel.html   |    4 +-
 .../special/bessel/bessel_over.html           |    4 +-
 .../math_toolkit/special/bessel/mbessel.html  |   10 +-
 .../special/bessel/sph_bessel.html            |    4 +-
 .../html/math_toolkit/special/ellint.html     |    4 +-
 .../math_toolkit/special/ellint/ellint_1.html |    4 +-
 .../math_toolkit/special/ellint/ellint_2.html |    4 +-
 .../math_toolkit/special/ellint/ellint_3.html |    6 +-
 .../special/ellint/ellint_carlson.html        |    4 +-
 .../special/ellint/ellint_intro.html          |   42 +-
 .../html/math_toolkit/special/expint.html     |    4 +-
 .../math_toolkit/special/expint/expint_i.html |    6 +-
 .../math_toolkit/special/expint/expint_n.html |    4 +-
 .../html/math_toolkit/special/factorials.html |    4 +-
 .../special/factorials/sf_binomial.html       |    4 +-
 .../factorials/sf_double_factorial.html       |    4 +-
 .../special/factorials/sf_factorial.html      |    4 +-
 .../factorials/sf_falling_factorial.html      |    4 +-
 .../factorials/sf_rising_factorial.html       |    4 +-
 .../html/math_toolkit/special/hankel.html     |    4 +-
 .../special/hankel/cyl_hankel.html            |    4 +-
 .../special/hankel/sph_hankel.html            |    4 +-
 .../html/math_toolkit/special/inv_hyper.html  |    4 +-
 .../math_toolkit/special/inv_hyper/acosh.html |    4 +-
 .../math_toolkit/special/inv_hyper/asinh.html |    4 +-
 .../math_toolkit/special/inv_hyper/atanh.html |    4 +-
 .../special/inv_hyper/inv_hyper_over.html     |    4 +-
 .../html/math_toolkit/special/jacobi.html     |    4 +-
 .../math_toolkit/special/jacobi/jac_over.html |   18 +-
 .../special/jacobi/jacobi_cd.html             |    4 +-
 .../special/jacobi/jacobi_cn.html             |    4 +-
 .../special/jacobi/jacobi_cs.html             |    4 +-
 .../special/jacobi/jacobi_dc.html             |    4 +-
 .../special/jacobi/jacobi_dn.html             |    4 +-
 .../special/jacobi/jacobi_ds.html             |    4 +-
 .../special/jacobi/jacobi_elliptic.html       |    4 +-
 .../special/jacobi/jacobi_nc.html             |    4 +-
 .../special/jacobi/jacobi_nd.html             |    4 +-
 .../special/jacobi/jacobi_ns.html             |    4 +-
 .../special/jacobi/jacobi_sc.html             |    4 +-
 .../special/jacobi/jacobi_sd.html             |    4 +-
 .../special/jacobi/jacobi_sn.html             |    4 +-
 .../html/math_toolkit/special/owens_t.html    |   22 +-
 .../html/math_toolkit/special/powers.html     |    4 +-
 .../math_toolkit/special/powers/cbrt.html     |    4 +-
 .../math_toolkit/special/powers/ct_pow.html   |   34 +-
 .../math_toolkit/special/powers/expm1.html    |    4 +-
 .../math_toolkit/special/powers/hypot.html    |    4 +-
 .../math_toolkit/special/powers/log1p.html    |    4 +-
 .../math_toolkit/special/powers/powm1.html    |    4 +-
 .../math_toolkit/special/powers/sqrt1pm1.html |    4 +-
 .../html/math_toolkit/special/sf_beta.html    |    4 +-
 .../special/sf_beta/beta_derivative.html      |    4 +-
 .../special/sf_beta/beta_function.html        |    4 +-
 .../special/sf_beta/ibeta_function.html       |    4 +-
 .../special/sf_beta/ibeta_inv_function.html   |   10 +-
 .../html/math_toolkit/special/sf_erf.html     |    4 +-
 .../special/sf_erf/error_function.html        |    4 +-
 .../special/sf_erf/error_inv.html             |   10 +-
 .../html/math_toolkit/special/sf_gamma.html   |    4 +-
 .../special/sf_gamma/digamma.html             |    4 +-
 .../special/sf_gamma/gamma_derivatives.html   |    4 +-
 .../special/sf_gamma/gamma_ratios.html        |    4 +-
 .../math_toolkit/special/sf_gamma/igamma.html |   14 +-
 .../special/sf_gamma/igamma_inv.html          |   10 +-
 .../math_toolkit/special/sf_gamma/lgamma.html |    4 +-
 .../math_toolkit/special/sf_gamma/tgamma.html |    4 +-
 .../html/math_toolkit/special/sf_poly.html    |    4 +-
 .../math_toolkit/special/sf_poly/hermite.html |    4 +-
 .../special/sf_poly/laguerre.html             |    4 +-
 .../special/sf_poly/legendre.html             |    4 +-
 .../special/sf_poly/sph_harm.html             |    4 +-
 .../html/math_toolkit/special/sinc.html       |    4 +-
 .../special/sinc/sinc_overview.html           |    4 +-
 .../math_toolkit/special/sinc/sinc_pi.html    |    4 +-
 .../math_toolkit/special/sinc/sinhc_pi.html   |    4 +-
 .../html/math_toolkit/special/zetas.html      |    4 +-
 .../html/math_toolkit/special/zetas/zeta.html |    4 +-
 doc/sf_and_dist/html/math_toolkit/status.html |    4 +-
 .../html/math_toolkit/status/credits.html     |    4 +-
 .../html/math_toolkit/status/history1.html    |  262 +-
 .../html/math_toolkit/status/issues.html      |   38 +-
 .../html/math_toolkit/toolkit.html            |    4 +-
 .../html/math_toolkit/toolkit/internals1.html |    4 +-
 .../math_toolkit/toolkit/internals1/cf.html   |    4 +-
 .../toolkit/internals1/minima.html            |    4 +-
 .../toolkit/internals1/rational.html          |    4 +-
 .../toolkit/internals1/roots.html             |   34 +-
 .../toolkit/internals1/roots2.html            |    4 +-
 .../toolkit/internals1/series_evaluation.html |   10 +-
 .../toolkit/internals1/tuples.html            |   14 +-
 .../html/math_toolkit/toolkit/internals2.html |    4 +-
 .../toolkit/internals2/error_test.html        |   10 +-
 .../toolkit/internals2/minimax.html           |    4 +-
 .../toolkit/internals2/polynomials.html       |    4 +-
 .../toolkit/internals2/test_data.html         |   28 +-
 .../toolkit/internals_overview.html           |    4 +-
 .../html/math_toolkit/using_udt.html          |    4 +-
 .../math_toolkit/using_udt/archetypes.html    |   10 +-
 .../html/math_toolkit/using_udt/concepts.html |   12 +-
 .../math_toolkit/using_udt/dist_concept.html  |    4 +-
 .../html/math_toolkit/using_udt/e_float.html  |    4 +-
 .../html/math_toolkit/using_udt/use_mpfr.html |    4 +-
 .../html/math_toolkit/using_udt/use_ntl.html  |    4 +-
 doc/sf_and_dist/html/math_toolkit/utils.html  |    4 +-
 .../html/math_toolkit/utils/fp_facets.html    |    4 +-
 .../utils/fp_facets/examples.html             |    5 +-
 .../math_toolkit/utils/fp_facets/intro.html   |   15 +-
 .../utils/fp_facets/portability.html          |    4 +-
 .../utils/fp_facets/rationale.html            |   10 +-
 .../utils/fp_facets/reference.html            |   26 +-
 .../html/math_toolkit/utils/fpclass.html      |    4 +-
 .../html/math_toolkit/utils/next_float.html   |    4 +-
 .../utils/next_float/float_advance.html       |    4 +-
 .../utils/next_float/float_distance.html      |   12 +-
 .../utils/next_float/float_next.html          |    4 +-
 .../utils/next_float/float_prior.html         |    4 +-
 .../utils/next_float/nextafter.html           |    4 +-
 .../html/math_toolkit/utils/rounding.html     |    4 +-
 .../math_toolkit/utils/rounding/modf.html     |    4 +-
 .../math_toolkit/utils/rounding/round.html    |    4 +-
 .../math_toolkit/utils/rounding/trunc.html    |    4 +-
 .../math_toolkit/utils/sign_functions.html    |   50 +-
 288 files changed, 6899 insertions(+), 6706 deletions(-)

diff --git a/doc/sf_and_dist/distributions/nc_t.qbk b/doc/sf_and_dist/distributions/nc_t.qbk
index bfee6490f..c0420682b 100644
--- a/doc/sf_and_dist/distributions/nc_t.qbk
+++ b/doc/sf_and_dist/distributions/nc_t.qbk
@@ -159,6 +159,19 @@ The PDF can be computed by a very similar method using:
 
 Where I[sub x][super '](a,b) is the derivative of the incomplete beta function.
 
+For both the PDF and CDF we switch to approximating the distribution by a
+Student's t distribution centred on [delta] when [nu] is very large.
+The crossover location appears to be when [delta]/(4[nu]) < [epsilon],
+this location was estimated by inspection of equation 2.6 in 
+"A Comparison of Approximations To Persentiles of the
+Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
+Revista Investigacion Operacional Vol 21, No 2, 2000, and confirmed by
+experimental testing.  See also 
+"Some Approximations to the Persentage Points of the Noncentral
+t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
+"Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
+N. Balkrishnan. 1995. John Wiley and Sons New York.
+
 The quantile is calculated via the usual 
 [link math_toolkit.toolkit.internals1.roots2
 derivative-free root-finding techniques],
diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index d4d2f13da..1d199e012 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="index.html" title="Math Toolkit">
 <link rel="next" href="math_toolkit/main_overview.html" title="Overview">
 </head>
@@ -18,7 +18,7 @@
 </tr></table>
 <hr>
 <div class="spirit-nav"><a accesskey="n" href="math_toolkit/main_overview.html"><img src="../../../../../doc/src/images/next.png" alt="Next"></a></div>
-<div class="article" lang="en">
+<div class="article">
 <div class="titlepage">
 <div>
 <div><h2 class="title">
@@ -579,7 +579,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: August 11, 2012 at 08:36:53 GMT</small></p></td>
+<td align="left"><p><small>Last revised: August 17, 2012 at 16:25:49 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index f101927c2..c6f1be6ed 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Function Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements">
@@ -22,2336 +22,2336 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1367985" lang="en">
+<div class="section id1317410">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1367985"></a>Function Index</h2></div></div></div>
+<a name="id1317410"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_0"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_1"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_2"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_3"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_4"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_5"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_6"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_7"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_8"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_9"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_10"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_11"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_12"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_13"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_14"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_15"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_16"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_17"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_18"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_19"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_20"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_21"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_22"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_23"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index dec99e6f3..f700616fe 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Class Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s13.html" title="Function Index">
@@ -22,210 +22,210 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1383203" lang="en">
+<div class="section id1335771">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1383203"></a>Class Index</h2></div></div></div>
+<a name="id1335771"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_25"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_26"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_27"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_28"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_29"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_30"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_31"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_32"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_35"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_36"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_37"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_39"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_41"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_42"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_43"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_44"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_46"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
 </dl></div>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 301fbbd15..4338ab203 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Typedef Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s14.html" title="Class Index">
@@ -22,369 +22,369 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1385509" lang="en">
+<div class="section id1336712">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1385509"></a>Typedef Index</h2></div></div></div>
+<a name="id1336712"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_48"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_49"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_50"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_51"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_52"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_53"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_54"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_55"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_56"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_59"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_61"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_62"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_63"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_65"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_66"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_67"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_68"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_69"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_70"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 </dl></div>
 </div>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index b613d3dd5..af63c89a7 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Macro Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s15.html" title="Typedef Index">
@@ -22,266 +22,266 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1388964" lang="en">
+<div class="section id1339894">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1388964"></a>Macro Index</h2></div></div></div>
+<a name="id1339894"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_73"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_77"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index e9b9baeb0..f856c372f 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s16.html" title="Macro Index">
@@ -21,4912 +21,4912 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1390191" lang="en">
+<div class="section id1341941">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1390191"></a>Index</h2></div></div></div>
+<a name="id1341941"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
 <div class="variablelist"><dl>
 <dt>
 <a name="idx_id_96"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_advance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_distance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_advance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai' Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi' Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_97"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Bernoulli Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">Errors In the Function beta(a, b, x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">find_beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">find_beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Coefficients</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">binomial_coefficient</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">binomial_coefficient</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Macros</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_FPU_EXCEPTION_GUARD</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_CONTROL_FP</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_CODE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_FPU</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_VARIABLE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_SMALL_CONSTANT</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_USE_C99</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">constants</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_FPU_EXCEPTION_GUARD</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_CONTROL_FP</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_CODE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_FPU</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_INSTRUMENT_VARIABLE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_SMALL_CONSTANT</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_USE_C99</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">constants</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Tuning</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_VALUE_SUFFIX</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">constants</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_VALUE_SUFFIX</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">constants</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_98"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and C++ TR1 C-style Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erff</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdim</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdimf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdiml</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nan</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainder</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquo</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquof</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquol</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">round</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbln</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbn</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">betal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erff</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">exp2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdim</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdimf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fdiml</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">ilogbl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llrintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">log2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">logbl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lrintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nan</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nanl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainder</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remainderl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquo</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquof</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">remquol</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">rintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbln</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalblnl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbn</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">scalbnl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and TR1 C Functions Overview</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erff</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdim</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdimf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdiml</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nan</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainder</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquo</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquof</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquol</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">round</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbln</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbn</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">betal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erff</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">exp2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdim</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdimf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fdiml</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">ilogbl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llrintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">log2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">logbl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lrintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nan</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nanl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nearbyintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainder</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remainderl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquo</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquof</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">remquol</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">rintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">round</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbln</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalblnl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbn</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">scalbnl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 C Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erff</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">round</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">asinhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">atanhl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">cbrtl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">copysignl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">double_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfcl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erff</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">erfl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expm1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">float_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmax</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmaxl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fmin</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">fminl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypot</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">hypotl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">llroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">log1pl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">lroundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nextafterl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttoward</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">nexttowardl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">roundl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">tgammal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">truncl</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Calling User Defined Error Handlers</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">erf_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">msg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">promote_args</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">erf_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">msg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">promote_args</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Cauchy-Lorentz Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">Extras/Future Directions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy Defaults</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Chi Squared Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Compile Time Power of a Runtime Base</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">log2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">log2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Compilers</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Complements are supported too - and when to use them</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">quantile</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">quantile</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Distribution Types</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">quantile</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">quantile</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Real Number Types</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">iround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">itrunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">ldexp</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">round</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">trunc</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">iround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">itrunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">ldexp</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">round</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">trunc</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">confidence intervals on the mean with the Students-t distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">t</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">t</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">constants</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">Directory and File Structure</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">Mathematical Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">Minimax Approximations and the Remez Algorithm</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/constants.html" title="The Mathematical Constants"><span class="index-entry-level-1">The Mathematical Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">Use in non-template code</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">Directory and File Structure</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">Mathematical Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">Minimax Approximations and the Remez Algorithm</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/constants.html" title="The Mathematical Constants"><span class="index-entry-level-1">The Mathematical Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">Use in non-template code</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Continued Fraction Evaluation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_a</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_b</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_a</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_b</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conventions</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Credits and Acknowledgements</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_99"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Defining New Constants</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_CONSTANTS_GENERATE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get_from_string</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_CONSTANTS_GENERATE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_STD_USING</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">get_from_string</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Beta Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Gamma Function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Digamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Directory and File Structure</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Discrete Quantile Policies</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Distribution Algorithms</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_scale</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_scale</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">Double Factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">Double Factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_100"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integral Overview</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals - Carlson Form</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rd</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rj</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rd</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rj</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the First Kind - Legendre Form</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Second Kind - Legendre Form</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Third Kind - Legendre Form</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">Errors In the Function erf(z)</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">Error Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">Errors In the Function erfc(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Function Inverses</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erfc_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erf_inv</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erfc_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erf_inv</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling Policies</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_indeterminate_result_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_overflow_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_pole_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_rounding_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_underflow_error</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function beta(a, b, x)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function betac(a,b,x)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erf(z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erfc(z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(n, z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_p(a,z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_q(a,z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibeta(a,b,x)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibetac(a,b,x)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma(a,z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_delta_ratio(a, delta)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_lower(a,z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_ratio(a, b)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function zeta(z)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Examples</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">infinity</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">normal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">RR</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">test</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">infinity</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">normal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">RR</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">test</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">Errors In the Function expint(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">Exponential Integral En</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral Ei</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">expint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">zeta</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">expint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">zeta</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral En</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expression</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">Elliptic Integral Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">Overvew of the Jacobi Elliptic Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">Credits and Acknowledgements</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">Elliptic Integral Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">Overvew of the Jacobi Elliptic Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">The Remez Method</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">Use in template code</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Extras/Future Directions</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Extreme Value Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float Support</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_101"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">F Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Facets for Floating-Point Infinities and NaNs</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_get</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_put</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_get</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_put</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Factorial</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">max_factorial</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">max_factorial</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">Falling Factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">Falling Factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FAQs</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Greater Representable Value (float_next)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Representable Value in a Specific Direction (nextafter)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Smaller Representable Value (float_prior)</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Floating-Point Classification: Infinities and NaNs</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">fpclassify</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_INFINITE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NAN</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NORMAL</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_SUBNORMAL</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_ZERO</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isfinite</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isinf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnan</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnormal</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">fpclassify</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_INFINITE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NAN</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NORMAL</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_SUBNORMAL</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_ZERO</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isfinite</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isinf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnan</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">isnormal</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_102"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma1pm1</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma1pm1</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma (and Erlang) Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Generic operations common to all distributions are non-member functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Geometric Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Graphing, Profiling, and Generating Test Data for Special Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">get_user_parameter_info</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">insert</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_periodic_param</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_power_param</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_random_param</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">test_data</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">upper_incomplete_gamma_fract</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_code</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_csv</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">get_user_parameter_info</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">insert</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_periodic_param</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_power_param</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_random_param</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">test_data</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">upper_incomplete_gamma_fract</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_code</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">write_csv</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_103"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Hermite Polynomials</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite_next</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite_next</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">History and What's New</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">mode</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">nextafter</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">mode</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">nextafter</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Hypergeometric Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_104"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Implementation Notes</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">infinity</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">median</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">triangular_distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">infinity</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">median</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">triangular_distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Function Inverses</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">betac</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibeta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">betac</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibeta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibetac</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Function Inverses</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inva</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_q_inva</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_q</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma_lower</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_q</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">tgamma_lower</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Introduction</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">nan</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">nan</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Chi Squared Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gamma Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gaussian (or Inverse Normal) Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Iteration Limits Policies</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_105"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cs</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ds</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ns</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic SN, CN and DN</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_106"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Known Issues, and TODO List</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">T</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">T</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_107"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Laguerre (and Associated) Polynomials</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre_next</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre_next</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Lanczos approximation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">References</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With NTL - a High-Precision Floating-Point Library</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Digamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">References</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">The Lanczos Approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Using With NTL - a High-Precision Floating-Point Library</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Laplace Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Legendre (and Associated) Polynomials</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_next</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_q</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_next</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_q</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Locating Function Minima: Brent's algorithm</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">brent_find_minima</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">epsilon</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">brent_find_minima</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">epsilon</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Gamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Normal Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">BOOST_HAS_LOG1P</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">BOOST_HAS_LOG1P</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Logistic Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_108"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematical Constants</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematically Undefined Function Policies</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Minimax Approximations and the Remez Algorithm</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Modified Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_109"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Namespaces</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/navigation.html" title="Navigation"><span class="index-entry-level-0">navigation</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/navigation.html" title="Navigation"><span class="index-entry-level-0">navigation</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Negative Binomial Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">r</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_invb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inv</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_inva</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">r</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">Finding the Next Representable Value in a Specific Direction (nextafter)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Non-Member Properties</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">cdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">chf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">hazard</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">median</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mode</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">pdf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">range</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">cdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">chf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">hazard</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">median</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">mode</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">pdf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">range</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Beta Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Chi-Squared Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_non_centrality</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_non_centrality</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral F Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral T Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Normal (Gaussian) Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">erfc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal_distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">erfc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">normal_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">standard_deviation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_110"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Overvew of the Jacobi Elliptic Functions</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Owen's T function</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_111"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Pareto Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Performance Tuning Macros</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_RATIONAL_METHOD</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Poisson Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Policy Class Reference</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">assert_undefined_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">default_policy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">denorm_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">discrete_quantile_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">domain_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">evaluation_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">indeterminate_result_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">make_policy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">normalise</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">overflow_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">pole_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">precision_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_double_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_float_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">rounding_error_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">underflow_error_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">assert_undefined_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">default_policy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">denorm_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">discrete_quantile_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">domain_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">evaluation_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">indeterminate_result_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">make_policy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">normalise</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">overflow_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">pole_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">precision_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_double_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">promote_float_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">rounding_error_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">underflow_error_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomial and Rational Function Evaluation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_even_polynomial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_odd_polynomial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_polynomial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_rational</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">T</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_even_polynomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_odd_polynomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_polynomial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_rational</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">T</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomials</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_112"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_113"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Ratios of Gamma Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Rayleigh Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Reference</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">References</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Relative Error and Testing</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">relative_error</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">test</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">relative_error</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">test</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Remez Method</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Representation Distance Between Two Floating Point Values (ULP) float_distance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">float_distance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">value</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">float_distance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Riemann Zeta Function</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">zeta</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">zeta</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">Rising Factorial</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">Rising Factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">cbrt</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">halley_iterate</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">newton_raphson_iterate</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">schroeder_iterate</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">cbrt</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">halley_iterate</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">newton_raphson_iterate</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">schroeder_iterate</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">eps_tolerance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_ceil</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_floor</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_nearest_integer</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">tol</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">eps_tolerance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_ceil</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_floor</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_nearest_integer</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">tol</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Rounding Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">iround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">llround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">lround</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">round</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">iround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">llround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">lround</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">round</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_114"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Series Evaluation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">kahan_sum_series</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p_series</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">sum_series</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">kahan_sum_series</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p_series</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">sum_series</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Polices at Namespace Scope</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">lgamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">lgamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies at Namespace or Translation Unit Scope</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">norm</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">normal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">promote_args</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">norm</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">normal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">promote_args</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">tgamma</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies for Distributions on an Ad Hoc Basis</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Sign Manipulation Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">changesign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">sign</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">signbit</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">changesign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">sign</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">signbit</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Skew Normal Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">T</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">T</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Harmonics</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_i</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_r</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_i</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_r</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Students t Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Supported/Tested Compilers</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_115"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">TR1 C Functions Quick Reference</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">beta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expint</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermite</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitef</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hyperg</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergl</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_besself</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">beta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">betal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">comp_ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">conf_hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_if</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_il</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_jl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_bessel_kl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">cyl_neumannl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_1l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_2l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3f</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">ellint_3l</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expint</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">expintl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermite</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitef</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hermitel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hyperg</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">hypergl</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">laguerrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zeta</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetaf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">riemann_zetal</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_besself</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_bessell</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendre</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendref</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_legendrel</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannf</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">sph_neumannl</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Triangular Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">c</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">c</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Truncation Functions</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">itrunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">lltrunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">ltrunc</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">itrunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">lltrunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">ltrunc</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">trunc</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_116"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Uniform Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></em></span></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in non-template code</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in template code</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">expression</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use With User Defined Types</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">construction_traits</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">get</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">construction_traits</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">get</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using Macros to Change the Policy Defaults</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DENORM_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DIGITS10_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_EVALUATION_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_POLE_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ROUNDING_ERROR_POLICY</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DENORM_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DIGITS10_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_EVALUATION_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_POLE_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ROUNDING_ERROR_POLICY</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">expression</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">expression</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With NTL - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_117"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">Polynomials</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">Skew Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example"><span class="index-entry-level-1">Inverse Chi-Squared Distribution Bayes Example</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_118"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul type="none" compact>
-<li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Weibull Distribution</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull</span></a></p></li>
-<li style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></em></span></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></strong></span></p></li>
 </ul></div>
 </li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li>
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
-<li style="list-style-type: none">
+<li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul type="none" compact><li style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_119"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul type="none" compact><li style="list-style-type: none">
+<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul type="none" compact>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
-<li style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
+<div class="index"><ul class="index" type="none" compact>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
+<li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
 </ul></div>
 </li></ul></div></dd>
 </dl></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders.html b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
index 0e5065f9f..c90615900 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Backgrounders</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="perf/perf_test_app.html" title="The Performance Test Application">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf/perf_test_app.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="backgrounders/implementation.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders" lang="en">
+<div class="section math_toolkit_backgrounders">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.backgrounders"></a><a class="link" href="backgrounders.html" title="Backgrounders">Backgrounders</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
index 189a1abad..4e664d29f 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Additional Implementation Notes</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="../backgrounders.html" title="Backgrounders">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="relative_error.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_implementation" lang="en">
+<div class="section math_toolkit_backgrounders_implementation">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.implementation"></a><a class="link" href="implementation.html" title="Additional Implementation Notes">Additional
       Implementation Notes</a>
@@ -137,11 +137,11 @@
 <p>
         The tolerances need to be set to the maximum of:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Some epsilon value.
           </li>
-<li>
+<li class="listitem">
             The accuracy of the data (often only near 64-bit double).
           </li>
 </ul></div>
@@ -166,7 +166,7 @@
         it is proposed that signalling a domain error is mandatory when the argument
         would give an mathematically undefined result.
       </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Guideline 1
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -183,7 +183,7 @@
           a domain error whenever evaluated with argument values for which the mathematical
           function is undefined.
         </p></blockquote></div>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Guideline 2
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -383,7 +383,7 @@
         <span><a name="math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions">Notes
         on Implementation of Specific Functions &amp; Distributions</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Default parameters for the Triangular Distribution. We are uncertain
             about the best default parameters. Some sources suggest that the Standard
             Triangular Distribution has lower = 0, mode = half and upper = 1. However
@@ -593,17 +593,17 @@
 <p>
         Checks made are:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Infinity or NaN (if available) passed in place of each of the valid params.
           </li>
-<li>
+<li class="listitem">
             Infinity or NaN (if available) as a random variable.
           </li>
-<li>
+<li class="listitem">
             Out-of-range random variable passed to pdf and cdf (ie outside of "range(DistributionType)").
           </li>
-<li>
+<li class="listitem">
             Out-of-range probability passed to quantile function and complement.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
index 022dd417d..f3ef1ee6f 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Lanczos Approximation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="relative_error.html" title="Relative Error">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="relative_error.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="remez.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_lanczos" lang="en">
+<div class="section math_toolkit_backgrounders_lanczos">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.lanczos"></a><a class="link" href="lanczos.html" title="The Lanczos Approximation">The Lanczos Approximation</a>
 </h3></div></div></div>
@@ -45,8 +45,8 @@
         Lanczos approximation does have a couple of properties that make it worthy
         of further consideration:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             The approximation has an easy to compute truncation error that holds
             for all <span class="emphasis"><em>z &gt; 0</em></span>. In practice that means we can
             use the same approximation for all <span class="emphasis"><em>z &gt; 0</em></span>, and
@@ -54,7 +54,7 @@
             the truncation error will <span class="emphasis"><em>at worst</em></span> be bounded by
             some finite value.
           </li>
-<li>
+<li class="listitem">
             The approximation has a form that is particularly amenable to analytic
             manipulation, in particular ratios of gamma or gamma-like functions are
             particularly easy to compute without resorting to logarithms.
@@ -537,21 +537,21 @@
 <a name="math_toolkit.backgrounders.lanczos.h4"></a>
         <span><a name="math_toolkit.backgrounders.lanczos.references"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.references">References</a>
       </h5>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             <a name="godfrey"></a>Paul Godfrey, <a href="http://my.fit.edu/~gabdo/gamma.txt" target="_top">"A
             note on the computation of the convergent Lanczos complex Gamma approximation"</a>.
           </li>
-<li>
+<li class="listitem">
             <a name="pugh"></a>Glendon Ralph Pugh, <a href="http://bh0.physics.ubc.ca/People/matt/Doc/ThesesOthers/Phd/pugh.pdf" target="_top">"An
             Analysis of the Lanczos Gamma Approximation"</a>, PhD Thesis
             November 2004.
           </li>
-<li>
+<li class="listitem">
             Viktor T. Toth, <a href="http://www.rskey.org/gamma.htm" target="_top">"Calculators
             and the Gamma Function"</a>.
           </li>
-<li>
+<li class="listitem">
             Mathworld, <a href="http://mathworld.wolfram.com/LanczosApproximation.html" target="_top">The
             Lanczos Approximation</a>.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
index 99b3eb9c0..236f5da6c 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>References</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="remez.html" title="The Remez Method">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="remez.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../status.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_refs" lang="en">
+<div class="section math_toolkit_backgrounders_refs">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.refs"></a><a class="link" href="refs.html" title="References">References</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
index 86a079e87..f3f749d05 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="implementation.html" title="Additional Implementation Notes">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="implementation.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lanczos.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_relative_error" lang="en">
+<div class="section math_toolkit_backgrounders_relative_error">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.relative_error"></a><a class="link" href="relative_error.html" title="Relative Error">Relative Error</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
index ba8a6237a..370a8d95b 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Remez Method</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="lanczos.html" title="The Lanczos Approximation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lanczos.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="refs.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_backgrounders_remez" lang="en">
+<div class="section math_toolkit_backgrounders_remez">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.backgrounders.remez"></a><a class="link" href="remez.html" title="The Remez Method">The Remez Method</a>
 </h3></div></div></div>
@@ -65,15 +65,15 @@
         yields the smallest maximal value of the error function. Chebyshev showed
         that there is a unique minimax solution for R(x) that has the following properties:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             If R(x) is a polynomial of degree N, then there are N+2 unknowns: the
             N+1 coefficients of the polynomial, and maximal value of the error function.
           </li>
-<li>
+<li class="listitem">
             The error function has N+1 roots, and N+2 extrema (minima and maxima).
           </li>
-<li>
+<li class="listitem">
             The extrema alternate in sign, and all have the same magnitude.
           </li>
 </ul></div>
@@ -416,18 +416,18 @@
         wrong, it is by no means an exhaustive list, but is provided in the hopes
         that it will prove useful.
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Is the function smooth enough? Can it be better separated into a rapidly
             changing part, and an asymptotic part?
           </li>
-<li>
+<li class="listitem">
             Does the function being approximated have any "blips" in it?
             Check for problems as the function changes computation method, or if
             a root, or an infinity has been divided out. The telltale sign is if
             there is a narrow region where the Remez method will not converge.
           </li>
-<li>
+<li class="listitem">
             Check you have enough accuracy in your calculations: remember that the
             Remez method works on the difference between the approximation and the
             function being approximated: so you must have more digits of precision
@@ -435,27 +435,27 @@
             So for example at double precision, you shouldn't expect to be able to
             get better than a float precision approximation.
           </li>
-<li>
+<li class="listitem">
             Try skewing the initial interpolated approximation to minimise the error
             before you begin the Remez steps.
           </li>
-<li>
+<li class="listitem">
             If the approximation won't converge or is ill-conditioned from one starting
             location, try starting from a different location.
           </li>
-<li>
+<li class="listitem">
             If a rational function won't converge, one can minimise a polynomial
             (which presents no problems), then rotate one term from the numerator
             to the denominator and minimise again. In theory one can continue moving
             terms one at a time from numerator to denominator, and then re-minimising,
             retaining the last set of control points at each stage.
           </li>
-<li>
+<li class="listitem">
             Try using a smaller interval. It may also be possible to optimise over
             one (small) interval, rescale the control points over a larger interval,
             and then re-minimise.
           </li>
-<li>
+<li class="listitem">
             Keep absissa values small: use a change of variable to keep the abscissa
             over, say [0, b], for some smallish value <span class="emphasis"><em>b</em></span>.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants.html b/doc/sf_and_dist/html/math_toolkit/constants.html
index 764de778d..ac07998d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="extern_c/tr1_ref.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="constants/intro.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants" lang="en">
+<div class="section math_toolkit_constants">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.constants"></a><a class="link" href="constants.html" title="Mathematical Constants">Mathematical Constants</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
index 22e3559b6..d2c275d49 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>FAQs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="new_const.html" title="Defining New Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="new_const.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../toolkit.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_FAQ" lang="en">
+<div class="section math_toolkit_constants_FAQ">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.FAQ"></a><a class="link" href="FAQ.html" title="FAQs">FAQs</a>
 </h3></div></div></div>
@@ -37,24 +37,24 @@
 <p>
         Some of the criteria we have used are:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Used in Boost.Math.
           </li>
-<li>
+<li class="listitem">
             Commonly used.
           </li>
-<li>
+<li class="listitem">
             Expensive to compute.
           </li>
-<li>
+<li class="listitem">
             Requested by users.
           </li>
-<li>
+<li class="listitem">
             <a href="http://en.wikipedia.org/wiki/Mathematical_constant" target="_top">Used
             in science and mathematics.</a>
           </li>
-<li>
+<li class="listitem">
             No integer values (because so cheap to construct).<br> (You can easily
             define your own if found convenient, for example: <code class="computeroutput"><span class="identifier">FPT</span>
             <span class="identifier">one</span> <span class="special">=</span><span class="keyword">static_cast</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;(</span><span class="number">42</span><span class="special">);</span></code>).
@@ -65,57 +65,57 @@
         <span><a name="math_toolkit.constants.FAQ.how_are_constants_named_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_constants_named_">How
         are constants named?</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Not macros, so no upper case.
           </li>
-<li>
+<li class="listitem">
             All lower case (following C++ standard names).
           </li>
-<li>
+<li class="listitem">
             No CamelCase.
           </li>
-<li>
+<li class="listitem">
             Underscore as _ delimiter between words.
           </li>
-<li>
+<li class="listitem">
             Numbers spelt as words rather than decimal digits (except following pow).
           </li>
-<li>
+<li class="listitem">
             Abbreviation conventions:
-            <div class="itemizedlist"><ul type="circle">
-<li>
+            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+<li class="listitem">
                   root for square root.
                 </li>
-<li>
+<li class="listitem">
                   cbrt for cube root.
                 </li>
-<li>
+<li class="listitem">
                   pow for pow function using decimal digits like pow23 for n<sup>2/3</sup>.
                 </li>
-<li>
+<li class="listitem">
                   div for divided by or operator /.
                 </li>
-<li>
+<li class="listitem">
                   minus for operator -, plus for operator +.
                 </li>
-<li>
+<li class="listitem">
                   sqr for squared.
                 </li>
-<li>
+<li class="listitem">
                   cubed for cubed n<sup>3</sup>.
                 </li>
-<li>
+<li class="listitem">
                   words for greek, like &#960;, &#950; and &#915;.
                 </li>
-<li>
+<li class="listitem">
                   words like half, third, three_quarters, sixth for fractions. (Digit(s)
                   can get muddled).
                 </li>
-<li>
+<li class="listitem">
                   log10 for log<sub>10</sub>
                 </li>
-<li>
+<li class="listitem">
                   ln for log<sub>e</sub>
                 </li>
 </ul></div>
@@ -146,24 +146,24 @@
         <span><a name="math_toolkit.constants.FAQ.how_are_the_constants_tested_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_tested_">How are
         the constants tested?</a>
       </h5>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             Comparison using Boost.Test BOOST_CHECK_CLOSE_FRACTION using long double
             literals, with at least 35 decimal digits, enough to be accurate for
             all long double implementations. The tolerance is usually twice <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span>
             <span class="identifier">epsilon</span></code>.
           </li>
-<li>
+<li class="listitem">
             Comparison with calculation at long double precision. This often requires
             a slightly higher tolerance than two epsilon because of computational
             noise from round-off etc, especially when trig and other functions are
             called.
           </li>
-<li>
+<li class="listitem">
             Comparison with independent published values, for example, using <a href="http://oeis.org/" target="_top">The On-Line Encyclopedia of Integer Sequences
             (OEIS)</a> again using at least 35 decimal digits strings.
           </li>
-<li>
+<li class="listitem">
             Comparison with independely calculated values using arbitrary precision
             tools like <a href="http://www.wolfram.com/mathematica/" target="_top">Mathematica</a>,
             again using at least 35 decimal digits literal strings.
@@ -397,40 +397,40 @@
         <span><a name="math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_">Where
         can I find other high precision constants?</a>
       </h5>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             Constants with very high precision and good accuracy (&gt;40 decimal
             digits) from Simon Plouffe's web based collection <a href="http://pi.lacim.uqam.ca/eng/" target="_top">http://pi.lacim.uqam.ca/eng/</a>.
           </li>
-<li>
+<li class="listitem">
             <a href="https://oeis.org/" target="_top">The On-Line Encyclopedia of Integer Sequences
             (OEIS)</a>
           </li>
-<li>
+<li class="listitem">
             Checks using printed text optically scanned values and converted from:
             D. E. Knuth, Art of Computer Programming, Appendix A, Table 1, Vol 1,
             ISBN 0 201 89683 4 (1997)
           </li>
-<li>
+<li class="listitem">
             M. Abrahamovitz &amp; I. E. Stegun, National Bureau of Standards, Handbook
             of Mathematical Functions, a reference source for formulae now superceded
             by
           </li>
-<li>
+<li class="listitem">
             Frank W. Olver, Daniel W. Lozier, Ronald F. Boisvert, Charles W. Clark,
             NIST Handbook of Mathemetical Functions, Cambridge University Press,
             ISBN 978-0-521-14063-8, 2010.
           </li>
-<li>
+<li class="listitem">
             John F Hart, Computer Approximations, Kreiger (1978) ISBN 0 88275 642
             7.
           </li>
-<li>
+<li class="listitem">
             Some values from Cephes Mathematical Library, Stephen L. Moshier and
             CALC100 100 decimal digit Complex Variable Calculator Program, a DOS
             utility.
           </li>
-<li>
+<li class="listitem">
             Xavier Gourdon, Pascal Sebah, 50 decimal digits constants at <a href="http://numbers.computation.free.fr/Constants/constants.html" target="_top">Number,
             constants and computation</a>.
           </li>
@@ -443,18 +443,18 @@
 <p>
         Not here in this Boost.Math collection, because physical constants:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Are measurements.
           </li>
-<li>
+<li class="listitem">
             Are not truly constant and keeping changing as mensuration technology
             improves.
           </li>
-<li>
+<li class="listitem">
             Have a instrinsic uncertainty.
           </li>
-<li>
+<li class="listitem">
             Mathematical constants are stored and represented at varying precision,
             but should never be inaccurate.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/constants.html b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
index e869ebe7b..9bb34f5bd 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="tutorial/user_def.html" title="Use With User Defined Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tutorial/user_def.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="new_const.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_constants" lang="en">
+<div class="section math_toolkit_constants_constants">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.constants"></a><a class="link" href="constants.html" title="The Mathematical Constants">The Mathematical Constants</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/intro.html b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
index 72d6a519a..e0cfc6586 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="../constants.html" title="Mathematical Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../constants.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tutorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_intro" lang="en">
+<div class="section math_toolkit_constants_intro">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.intro"></a><a class="link" href="intro.html" title="Introduction">Introduction</a>
 </h3></div></div></div>
@@ -34,68 +34,68 @@
         <span><a name="math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_"></a></span><a class="link" href="intro.html#math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_">Why
         use Boost.Math mathematical constants?</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Readable. For the very many jobs just using built-in like <code class="computeroutput"><span class="keyword">double</span></code>, you can just write expressions
             like
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">area</span> <span class="special">=</span> <span class="identifier">pi</span> <span class="special">*</span> <span class="identifier">r</span> <span class="special">*</span> <span class="identifier">r</span><span class="special">;</span></pre>
             (If that's all you want, jump direct to <a class="link" href="tutorial/non_templ.html" title="Use in non-template code">use
             in non-template code</a>!)
           </li>
-<li>
+<li class="listitem">
             Effortless - avoiding a search of reference sources.
           </li>
-<li>
+<li class="listitem">
             Usable with both builtin floating point types, and user-defined, possibly
             extended precision, types such as NTL, MPFR/GMP, mp_float: in the latter
             case the constants are computed to the necessary precision and then cached.
           </li>
-<li>
+<li class="listitem">
             Accurate - ensuring that the values are as accurate as possible for the
             chosen floating-point type
-            <div class="itemizedlist"><ul type="circle">
-<li>
+            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+<li class="listitem">
                   No loss of accuracy from repeated rounding of intermediate computations.
                 </li>
-<li>
+<li class="listitem">
                   Result is computed with higher precision and only rounded once.
                 </li>
-<li>
+<li class="listitem">
                   Less risk of inaccurate result from functions pow, trig and log
                   at <a href="http://en.wikipedia.org/wiki/Corner_case" target="_top">corner
                   cases</a>.
                 </li>
-<li>
+<li class="listitem">
                   Less risk of <a href="http://docs.oracle.com/cd/E19957-01/806-3568/ncg_goldberg.html" target="_top">cancellation
                   error</a>.
                 </li>
 </ul></div>
           </li>
-<li>
+<li class="listitem">
             Faster - can avoid (re-)calculation at runtime. This can be significant
             if:
-            <div class="itemizedlist"><ul type="circle">
-<li>
+            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+<li class="listitem">
                   Functions pow, trig or log are used.
                 </li>
-<li>
+<li class="listitem">
                   Inside an inner loop.
                 </li>
-<li>
+<li class="listitem">
                   Using a high-precision UDT.
                 </li>
-<li>
+<li class="listitem">
                   Compiler optimizations possible with built-in types, especially
                   <code class="computeroutput"><span class="keyword">double</span></code>, are not available.
                 </li>
 </ul></div>
           </li>
-<li>
+<li class="listitem">
             Portable - as possible between different systems using different floating-point
             precisions: see <a class="link" href="tutorial/templ.html" title="Use in template code">use
             in template code</a>.
           </li>
-<li>
+<li class="listitem">
             Tested - by comparison with other published sources, or separately computed
             at long double precision.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
index 712c7c863..75e90fa9e 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Defining New Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="constants.html" title="The Mathematical Constants">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="constants.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="FAQ.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_new_const" lang="en">
+<div class="section math_toolkit_constants_new_const">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.new_const"></a><a class="link" href="new_const.html" title="Defining New Constants">Defining New Constants</a>
 </h3></div></div></div>
@@ -246,7 +246,6 @@
     <span class="special">}</span> <span class="comment">// namespace constants</span>
   <span class="special">}</span> <span class="comment">// namespace math</span>
 <span class="special">}</span> <span class="comment">// namespace boost</span>
-
 </pre>
 <p>
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
index 24c8d2ecb..cfecd8783 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../constants.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tutorial/non_templ.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial" lang="en">
+<div class="section math_toolkit_constants_tutorial">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.constants.tutorial"></a><a class="link" href="tutorial.html" title="Tutorial">Tutorial</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
index 64a88431b..34de38b24 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in non-template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="../tutorial.html" title="Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="templ.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_non_templ" lang="en">
+<div class="section math_toolkit_constants_tutorial_non_templ">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.non_templ"></a><a class="link" href="non_templ.html" title="Use in non-template code">Use in non-template
         code</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
index 5656451d0..6ecb83209 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="non_templ.html" title="Use in non-template code">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="non_templ.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="user_def.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_templ" lang="en">
+<div class="section math_toolkit_constants_tutorial_templ">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.templ"></a><a class="link" href="templ.html" title="Use in template code">Use in template
         code</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
index 57ed9902c..4f83f5d11 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use With User Defined Types</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="templ.html" title="Use in template code">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="templ.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../constants.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_constants_tutorial_user_def" lang="en">
+<div class="section math_toolkit_constants_tutorial_user_def">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.constants.tutorial.user_def"></a><a class="link" href="user_def.html" title="Use With User Defined Types">Use With
         User Defined Types</a>
@@ -40,25 +40,25 @@
           than that of the built-in floating pointer types, how the value returned
           is created is as follows:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               If the precision of the type is known at compile time:
-              <div class="itemizedlist"><ul type="circle">
-<li>
+              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+<li class="listitem">
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">float</span></code> and the type is constructable
                     from a <code class="computeroutput"><span class="keyword">float</span></code> then
                     our code returns a <code class="computeroutput"><span class="keyword">float</span></code>
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li>
+<li class="listitem">
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">double</span></code> and the type is constructable
                     from a <code class="computeroutput"><span class="keyword">double</span></code> then
                     our code returns a <code class="computeroutput"><span class="keyword">double</span></code>
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li>
+<li class="listitem">
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>
                     and the type is constructable from a <code class="computeroutput"><span class="keyword">long</span>
                     <span class="keyword">double</span></code> then our code returns
@@ -66,27 +66,27 @@
                     literal. If the user-defined type is a literal type then the
                     function call that returns the constant will be a <code class="computeroutput"><span class="identifier">constexp</span></code>.
                   </li>
-<li>
+<li class="listitem">
                     If the precision is less than 100 decimal digits, then the constant
                     will be constructed (just the once, then cached in a thread-safe
                     manner) from a string representation of the constant.
                   </li>
-<li>
+<li class="listitem">
                     Otherwise the value is computed (just once, then cached in a
                     thread-safe manner).
                   </li>
 </ul></div>
             </li>
-<li>
+<li class="listitem">
               If the precision is unknown at compile time then:
-              <div class="itemizedlist"><ul type="circle">
-<li>
+              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+<li class="listitem">
                     If the runtime precision (obtained from a call to <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tools</span><span class="special">::</span><span class="identifier">digits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;()</span></code>)
                     is less than 100 decimal digits, then the constant is constructed
                     "on the fly" from the string representation of the
                     constant.
                   </li>
-<li>
+<li class="listitem">
                     Otherwise the value is constructed "on the fly" by
                     calculating then value of the constant using the current default
                     precision of the type. Note that this can make use of the constants
diff --git a/doc/sf_and_dist/html/math_toolkit/dist.html b/doc/sf_and_dist/html/math_toolkit/dist.html
index 2a5cdeb07..b82807d67 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions and Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="main_overview/contact.html" title="Contact Info and Support">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="main_overview/contact.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist/stat_tut.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist" lang="en">
+<div class="section math_toolkit_dist">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.dist"></a><a class="link" href="dist.html" title="Statistical Distributions and Functions">Statistical Distributions and Functions</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
index 851ed3a04..f5894db88 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="stat_tut/dist_params.html" title="Discrete Probability Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="stat_tut/dist_params.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_ref/nmp.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref" lang="en">
+<div class="section math_toolkit_dist_dist_ref">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.dist_ref"></a><a class="link" href="dist_ref.html" title="Statistical Distributions Reference">Statistical Distributions
       Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
index 95258344d..1eb55821a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Algorithms</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="dists/weibull_dist.html" title="Weibull Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dists/weibull_dist.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../future.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dist_algorithms" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dist_algorithms">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.dist_algorithms"></a><a class="link" href="dist_algorithms.html" title="Distribution Algorithms">Distribution
         Algorithms</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
index 37918a159..fdad85808 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="nmp.html" title="Non-Member Properties">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nmp.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dists/bernoulli_dist.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.dists"></a><a class="link" href="dists.html" title="Distributions">Distributions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
index 8dcda1d1e..55f0ede0f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bernoulli Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="../dists.html" title="Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dists.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="beta_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_bernoulli_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_bernoulli_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist"></a><a class="link" href="bernoulli_dist.html" title="Bernoulli Distribution">Bernoulli
           Distribution</a>
@@ -329,12 +329,12 @@
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.references"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Bernoulli_distribution" target="_top">Wikpedia
                 Bernoulli distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/BernoulliDistribution.html" target="_top">Weisstein,
                 Eric W. "Bernoulli Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
index b636547a1..bbc7f3cb5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="bernoulli_dist.html" title="Bernoulli Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bernoulli_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binomial_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_beta_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_beta_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist"></a><a class="link" href="beta_dist.html" title="Beta Distribution">Beta
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
index 85d983501..aea5344d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="beta_dist.html" title="Beta Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="beta_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cauchy_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_binomial_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_binomial_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist"></a><a class="link" href="binomial_dist.html" title="Binomial Distribution">Binomial
           Distribution</a>
@@ -886,17 +886,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h11"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.references"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/BinomialDistribution.html" target="_top">Weisstein,
                 Eric W. "Binomial Distribution." From MathWorld--A Wolfram
                 Web Resource</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Beta_distribution" target="_top">Wikipedia
                 binomial distribution</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda366i.htm" target="_top">NIST
                 Explorary Data Analysis</a>.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
index 85844f1fc..8d19fa1b1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cauchy-Lorentz Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="binomial_dist.html" title="Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_cauchy_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_cauchy_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist"></a><a class="link" href="cauchy_dist.html" title="Cauchy-Lorentz Distribution">Cauchy-Lorentz
           Distribution</a>
@@ -275,16 +275,16 @@
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.references"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Cauchy_distribution" target="_top">Cauchy-Lorentz
                 distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3663.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/CauchyDistribution.html" target="_top">Weisstein,
                 Eric W. "Cauchy Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
index 3ce8af145..133854cc8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="cauchy_dist.html" title="Cauchy-Lorentz Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cauchy_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="exp_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_chi_squared_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_chi_squared_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist"></a><a class="link" href="chi_squared_dist.html" title="Chi Squared Distribution">Chi
           Squared Distribution</a>
@@ -381,16 +381,16 @@ independent, normally distributed random
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.references"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3666.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Chi-square_distribution" target="_top">Chi-square
                 distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/Chi-SquaredDistribution.html" target="_top">Weisstein,
                 Eric W. "Chi-Squared Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
index dd005309f..5f1fc1083 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="chi_squared_dist.html" title="Chi Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="extreme_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_exp_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_exp_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist"></a><a class="link" href="exp_dist.html" title="Exponential Distribution">Exponential
           Distribution</a>
@@ -285,21 +285,21 @@
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.references"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.references">references</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/ExponentialDistribution.html" target="_top">Weisstein,
                 Eric W. "Exponential Distribution." From MathWorld--A Wolfram
                 Web Resource</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://documents.wolfram.com/calccenter/Functions/ListsMatrices/Statistics/ExponentialDistribution.html" target="_top">Wolfram
                 Mathematica calculator</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3667.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Exponential_distribution" target="_top">Wikipedia
                 Exponential distribution</a>
               </li>
@@ -308,7 +308,7 @@
             (See also the reference documentation for the related <a class="link" href="extreme_dist.html" title="Extreme Value Distribution">Extreme
             Distributions</a>.)
           </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                 <a href="http://www.worldscibooks.com/mathematics/p191.html" target="_top">Extreme
                 Value Distributions, Theory and Applications Samuel Kotz &amp; Saralees
                 Nadarajah</a> discuss the relationship of the types of extreme
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
index 7c26112b8..b4e1b90e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extreme Value Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="exp_dist.html" title="Exponential Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="exp_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="f_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_extreme_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_extreme_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist"></a><a class="link" href="extreme_dist.html" title="Extreme Value Distribution">Extreme
           Value Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
index 236493a55..05a0f6a21 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="extreme_dist.html" title="Extreme Value Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="extreme_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_f_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_f_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.f_dist"></a><a class="link" href="f_dist.html" title="F Distribution">F Distribution</a>
 </h5></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
index 25b80cce6..d4bfb8b27 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma (and Erlang) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="f_dist.html" title="F Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="f_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="geometric_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_gamma_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_gamma_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist"></a><a class="link" href="gamma_dist.html" title="Gamma (and Erlang) Distribution">Gamma
           (and Erlang) Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
index 61cf4b5b5..fe09827a1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="gamma_dist.html" title="Gamma (and Erlang) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="gamma_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hypergeometric_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_geometric_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_geometric_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist"></a><a class="link" href="geometric_dist.html" title="Geometric Distribution">Geometric
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
index ddc58adca..5ab8ced41 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hypergeometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="geometric_dist.html" title="Geometric Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="geometric_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_hypergeometric_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_hypergeometric_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist"></a><a class="link" href="hypergeometric_dist.html" title="Hypergeometric Distribution">Hypergeometric
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
index 46c8b11cc..2436766a3 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="hypergeometric_dist.html" title="Hypergeometric Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hypergeometric_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_gamma_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_chi_squared_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_chi_squared_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist"></a><a class="link" href="inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution">Inverse
           Chi Squared Distribution</a>
@@ -84,23 +84,23 @@
 <p>
             See
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 Inverse chi_squared distribution <a href="http://en.wikipedia.org/wiki/Inverse-chi-square_distribution" target="_top">http://en.wikipedia.org/wiki/Inverse-chi-square_distribution</a>
               </li>
-<li>
+<li class="listitem">
                 Scaled inverse chi_squared distribution<a href="http://en.wikipedia.org/wiki/Scaled-inverse-chi-square_distribution" target="_top">http://en.wikipedia.org/wiki/Scaled-inverse-chi-square_distribution</a>
               </li>
-<li>
+<li class="listitem">
                 R inverse chi_squared distribution functions <a href="http://hosho.ees.hokudai.ac.jp/~kubo/Rdoc/library/geoR/html/InvChisquare.html" target="_top">R
                 </a>
               </li>
-<li>
+<li class="listitem">
                 Inverse chi_squared distribution functions <a href="http://mathworld.wolfram.com/InverseChi-SquaredDistribution.html" target="_top">Weisstein,
                 Eric W. "Inverse Chi-Squared Distribution." From MathWorld--A
                 Wolfram Web Resource.</a>
               </li>
-<li>
+<li class="listitem">
                 Inverse chi_squared distribution reference <a href="http://reference.wolfram.com/mathematica/ref/InverseChiSquareDistribution.html" target="_top">Weisstein,
                 Eric W. "Inverse Chi-Squared Distribution reference." From
                 Wolfram Mathematica.</a>
@@ -452,13 +452,13 @@
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references">References</a>
           </h5>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
                 Bayesian Data Analysis, Andrew Gelman, John B. Carlin, Hal S. Stern,
                 Donald B. Rubin, ISBN-13: 978-1584883883, Chapman &amp; Hall; 2 edition
                 (29 July 2003).
               </li>
-<li>
+<li class="listitem">
                 Bayesian Computation with R, Jim Albert, ISBN-13: 978-0387922973,
                 Springer; 2nd ed. edition (10 Jun 2009)
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
index 0a6be5f41..0a9f625a9 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gamma Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inverse_gaussian_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_gamma_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_gamma_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist"></a><a class="link" href="inverse_gamma_dist.html" title="Inverse Gamma Distribution">Inverse
           Gamma Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
index 3b36b4aa1..16dc6afca 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gaussian (or Inverse Normal) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gamma_dist.html" title="Inverse Gamma Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_gamma_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="laplace_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_inverse_gaussian_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_inverse_gaussian_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist"></a><a class="link" href="inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution">Inverse
           Gaussian (or Inverse Normal) Distribution</a>
@@ -391,44 +391,44 @@
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references">References</a>
           </h5>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
                 Wald, A. (1947). Sequential analysis. Wiley, NY.
               </li>
-<li>
+<li class="listitem">
                 The Inverse Gaussian distribution : theory, methodology, and applications,
                 Raj S. Chhikara, J. Leroy Folks. ISBN 0824779975 (1989).
               </li>
-<li>
+<li class="listitem">
                 The Inverse Gaussian distribution : statistical theory and applications,
                 Seshadri, V , ISBN - 0387986189 (pbk) (Dewey 519.2) (1998).
               </li>
-<li>
+<li class="listitem">
                 <a href="http://docs.scipy.org/doc/numpy/reference/generated/numpy.random.wald.html" target="_top">Numpy
                 and Scipy Documentation</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://bm2.genes.nig.ac.jp/RGM2/R_current/library/statmod/man/invgauss.html" target="_top">R
                 statmod invgauss functions</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://cran.r-project.org/web/packages/SuppDists/index.html" target="_top">R
                 SuppDists invGauss functions</a>. (Note that these R implementations
                 names differ in case).
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.statsci.org/s/invgauss.html" target="_top">StatSci.org invgauss
                 help</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.statsci.org/s/invgauss.statSci.org" target="_top">invgauss
                 R source</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.biostat.wustl.edu/archives/html/s-news/2001-12/msg00144.html" target="_top">pwald,
                 qwald</a>.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.brighton-webs.co.uk/distributions/wald.asp" target="_top">Brighton
                 Webs wald</a>.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
index d5450a464..66a30cf10 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laplace Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_gaussian_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="logistic_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_laplace_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_laplace_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist"></a><a class="link" href="laplace_dist.html" title="Laplace Distribution">Laplace
           Distribution</a>
@@ -331,17 +331,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.references"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/LaplaceDistribution.html" target="_top">Weisstein,
                 Eric W. "Laplace Distribution."</a> From MathWorld--A
                 Wolfram Web Resource.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Laplace_distribution" target="_top">Laplace
                 Distribution</a>
               </li>
-<li>
+<li class="listitem">
                 M. Abramowitz and I. A. Stegun, Handbook of Mathematical Functions,
                 1972, p. 930.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
index 0fc2c4523..e3c1e1c2e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logistic Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="laplace_dist.html" title="Laplace Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="laplace_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lognormal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_logistic_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_logistic_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist"></a><a class="link" href="logistic_dist.html" title="Logistic Distribution">Logistic
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
index d8e588168..d1f470575 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="logistic_dist.html" title="Logistic Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="logistic_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_lognormal_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_lognormal_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist"></a><a class="link" href="lognormal_dist.html" title="Log Normal Distribution">Log
           Normal Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
index 2eaac3b59..a04e51808 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="negative_binomial_dist.html" title="Negative Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="negative_binomial_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_beta_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_beta_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist"></a><a class="link" href="nc_beta_dist.html" title="Noncentral Beta Distribution">Noncentral
           Beta Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
index 499e9e1da..2a8271538 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Chi-Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_beta_dist.html" title="Noncentral Beta Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_beta_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_f_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_chi_squared_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_chi_squared_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist"></a><a class="link" href="nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution">Noncentral
           Chi-Squared Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
index 20c11cfde..84603934b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_chi_squared_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_t_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_f_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_f_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist"></a><a class="link" href="nc_f_dist.html" title="Noncentral F Distribution">Noncentral
           F Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
index ea139038d..ab70fafc7 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral T Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_f_dist.html" title="Noncentral F Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_f_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="normal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_nc_t_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_nc_t_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist"></a><a class="link" href="nc_t_dist.html" title="Noncentral T Distribution">Noncentral
           T Distribution</a>
@@ -323,6 +323,19 @@
 <p>
             Where I<sub>x</sub><sup>'</sup>(a,b) is the derivative of the incomplete beta function.
           </p>
+<p>
+            For both the PDF and CDF we switch to approximating the distribution
+            by a Student's t distribution centred on &#948; when &#957; is very large. The crossover
+            location appears to be when &#948;/(4&#957;) &lt; &#949;, this location was estimated by
+            inspection of equation 2.6 in "A Comparison of Approximations To
+            Persentiles of the Noncentral t-Distribution". H. Sahai and M. M.
+            Ojeda, Revista Investigacion Operacional Vol 21, No 2, 2000, and confirmed
+            by experimental testing. See also "Some Approximations to the Persentage
+            Points of the Noncentral t-Distribution". C. van Eeden. International
+            Statistical Review, 29, 4-31. "Continuous Univariate Distributions".
+            N.L. Johnson, S. Kotz and N. Balkrishnan. 1995. John Wiley and Sons New
+            York.
+          </p>
 <p>
             The quantile is calculated via the usual <a class="link" href="../../../toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">derivative-free
             root-finding techniques</a>, with the initial guess taken as the quantile
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
index 332c3dcce..66794effd 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="lognormal_dist.html" title="Log Normal Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lognormal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nc_beta_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_negative_binomial_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_negative_binomial_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist"></a><a class="link" href="negative_binomial_dist.html" title="Negative Binomial Distribution">Negative
           Binomial Distribution</a>
@@ -878,13 +878,13 @@
 <p>
             Implementation notes:
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 The real concept type (that deliberately lacks the Lanczos approximation),
                 was found to take several minutes to evaluate some extreme test values,
                 so the test has been disabled for this type.
               </li>
-<li>
+<li class="listitem">
                 Much greater speed, and perhaps greater accuracy, might be achieved
                 for extreme values by using a normal approximation. This is NOT been
                 tested or implemented.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
index 28c6ecf90..33143f135 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_t_dist.html" title="Noncentral T Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nc_t_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pareto.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_normal_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_normal_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist"></a><a class="link" href="normal_dist.html" title="Normal (Gaussian) Distribution">Normal
           (Gaussian) Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
index e0f9976f9..2a7331a6f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Pareto Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="normal_dist.html" title="Normal (Gaussian) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="normal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="poisson_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_pareto" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_pareto">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.pareto"></a><a class="link" href="pareto.html" title="Pareto Distribution">Pareto Distribution</a>
 </h5></div></div></div>
@@ -320,17 +320,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.pareto.references"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/pareto_distribution" target="_top">Pareto
                 Distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/paretoDistribution.html" target="_top">Weisstein,
                 Eric W. "Pareto Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li>
+<li class="listitem">
                 Handbook of Statistical Distributions with Applications, K Krishnamoorthy,
                 ISBN 1-58488-635-8, Chapter 23, pp 257 - 267. (Note the meaning of
                 a and b is reversed in Wolfram and Krishnamoorthy).
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
index 5ac44182a..5f7b4d590 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Poisson Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="pareto.html" title="Pareto Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pareto.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rayleigh.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_poisson_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_poisson_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist"></a><a class="link" href="poisson_dist.html" title="Poisson Distribution">Poisson
           Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
index 7a7390307..0663b5d26 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rayleigh Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="poisson_dist.html" title="Poisson Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="poisson_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="skew_normal_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_rayleigh" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_rayleigh">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh"></a><a class="link" href="rayleigh.html" title="Rayleigh Distribution">Rayleigh
           Distribution</a>
@@ -322,11 +322,11 @@
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.references"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Rayleigh_distribution" target="_top">http://en.wikipedia.org/wiki/Rayleigh_distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/RayleighDistribution.html" target="_top">Weisstein,
                 Eric W. "Rayleigh Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
index f7e2020ce..73bd8b63b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Skew Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="rayleigh.html" title="Rayleigh Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rayleigh.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="students_t_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_skew_normal_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_skew_normal_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist"></a><a class="link" href="skew_normal_dist.html" title="Skew Normal Distribution">Skew
           Normal Distribution</a>
@@ -175,17 +175,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h1"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.references"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://azzalini.stat.unipd.it/SN/" target="_top">Skew-Normal Probability
                 Distribution</a> for many links and bibliography.
               </li>
-<li>
+<li class="listitem">
                 <a href="http://azzalini.stat.unipd.it/SN/Intro/intro.html" target="_top">A
                 very brief introduction to the skew-normal distribution</a> by
                 Adelchi Azzalini (2005-11-2).
               </li>
-<li>
+<li class="listitem">
                 See a <a href="http://www.tri.org.au/azzalini.html" target="_top">skew-normal
                 function animation</a>.
               </li>
@@ -216,11 +216,11 @@
             expression</a> known for the mode and median, but these are computed
             for the
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 mode - by finding the maximum of the PDF.
               </li>
-<li>
+<li class="listitem">
                 median - by computing <code class="computeroutput"><span class="identifier">quantile</span><span class="special">(</span><span class="number">1</span><span class="special">/</span><span class="number">2</span><span class="special">)</span></code>.
               </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
index 00372bbd1..00c4cde60 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Students t Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="skew_normal_dist.html" title="Skew Normal Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="skew_normal_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="triangular_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_students_t_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_students_t_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist"></a><a class="link" href="students_t_dist.html" title="Students t Distribution">Students
           t Distribution</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
index b35a0d9e2..977829a0b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Triangular Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="students_t_dist.html" title="Students t Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="students_t_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="uniform_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_triangular_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_triangular_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist"></a><a class="link" href="triangular_dist.html" title="Triangular Distribution">Triangular
           Distribution</a>
@@ -80,11 +80,11 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 2(x-a)/(b-a) (c-a) for a &lt;= x &lt;= c
               </li>
-<li>
+<li class="listitem">
                 2(b-x)/(b-a)(b-c) for c &lt; x &lt;= b
               </li>
 </ul></div>
@@ -380,30 +380,30 @@
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.references"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Triangular_distribution" target="_top">Wikpedia
                 triangular distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/TriangularDistribution.html" target="_top">Weisstein,
                 Eric W. "Triangular Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li>
+<li class="listitem">
                 Evans, M.; Hastings, N.; and Peacock, B. "Triangular Distribution."
                 Ch. 40 in Statistical Distributions, 3rd ed. New York: Wiley, pp.
                 187-188, 2000, ISBN - 0471371246]
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.brighton-webs.co.uk/distributions/triangular.asp" target="_top">Brighton
                 Webs Ltd. BW D-Calc 1.0 Distribution Calculator</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.worldscibooks.com/mathematics/etextbook/5720/5720_chap1.pdf" target="_top">The
                 Triangular Distribution including its history.</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.measurement.sk/2002/S1/Wimmer2.pdf" target="_top">Gejza
                 Wimmer, Viktor Witkovsky and Tomas Duby, Measurement Science Review,
                 Volume 2, Section 1, 2002, Proper Rounding Of The Measurement Results
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
index 55e38097e..76bcfddd0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Uniform Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="triangular_dist.html" title="Triangular Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="triangular_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="weibull_dist.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_uniform_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_uniform_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist"></a><a class="link" href="uniform_dist.html" title="Uniform Distribution">Uniform
           Distribution</a>
@@ -66,18 +66,18 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 1 / (upper - lower) for lower &lt; x &lt; upper
               </li>
-<li>
+<li class="listitem">
                 zero for x &lt; lower or x &gt; upper
               </li>
 </ul></div>
 <p>
             and in this implementation:
           </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                 1 / (upper - lower) for x = lower or x = upper
               </li></ul></div>
 <p>
@@ -339,17 +339,17 @@
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h4"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.references"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Uniform_distribution_%28continuous%29" target="_top">Wikpedia
                 continuous uniform distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/UniformDistribution.html" target="_top">Weisstein,
                 Weisstein, Eric W. "Uniform Distribution." From MathWorld--A
                 Wolfram Web Resource.</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3662.htm" target="_top">http://www.itl.nist.gov/div898/handbook/eda/section3/eda3662.htm</a>
               </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
index d84229c80..4e210c1cd 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Weibull Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="uniform_dist.html" title="Uniform Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="uniform_dist.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dists.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist_algorithms.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_dists_weibull_dist" lang="en">
+<div class="section math_toolkit_dist_dist_ref_dists_weibull_dist">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist"></a><a class="link" href="weibull_dist.html" title="Weibull Distribution">Weibull
           Distribution</a>
@@ -71,15 +71,15 @@
             in particular it can mimic distributions where the failure rate varies
             over time. If the failure rate is:
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 constant over time, then &#945; &#160; = 1, suggests that items are failing from
                 random events.
               </li>
-<li>
+<li class="listitem">
                 decreases over time, then &#945; &#160; &lt; 1, suggesting "infant mortality".
               </li>
-<li>
+<li class="listitem">
                 increases over time, then &#945; &#160; &gt; 1, suggesting "wear out"
                 - more likely to fail as time goes by.
               </li>
@@ -339,16 +339,16 @@
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h5"></a>
             <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.references"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Weibull_distribution" target="_top">http://en.wikipedia.org/wiki/Weibull_distribution</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://mathworld.wolfram.com/WeibullDistribution.html" target="_top">Weisstein,
                 Eric W. "Weibull Distribution." From MathWorld--A Wolfram
                 Web Resource.</a>
               </li>
-<li>
+<li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3668.htm" target="_top">Weibull
                 in NIST Exploratory Data Analysis</a>
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
index b1e425331..487d769c6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non-Member Properties</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="../dist_ref.html" title="Statistical Distributions Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dists.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_dist_ref_nmp" lang="en">
+<div class="section math_toolkit_dist_dist_ref_nmp">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.dist_ref.nmp"></a><a class="link" href="nmp.html" title="Non-Member Properties">Non-Member Properties</a>
 </h4></div></div></div>
@@ -40,56 +40,56 @@
 <a name="math_toolkit.dist.dist_ref.nmp.h0"></a>
           <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"><a name="function_index"></a>Function Index</a>
         </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.cdf">cdf</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.ccdf">cdf complement</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.chf">chf</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.hazard">hazard</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.kurtosis">kurtosis</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.mean">mean</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.median">median</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.mode">mode</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.pdf">pdf</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.range">range</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.quantile">quantile</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.quantile_c">quantile from the complement</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.skewness">skewness</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.sd">standard_deviation</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.support">support</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.variance">variance</a>.
             </li>
 </ul></div>
@@ -97,85 +97,85 @@
 <a name="math_toolkit.dist.dist_ref.nmp.h1"></a>
           <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"><a name="concept_index"></a>Conceptual Index</a>
         </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.ccdf">Complement of the Cumulative Distribution
               Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.cdf">Cumulative Distribution Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.chf">Cumulative Hazard Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#cdf_inv">Inverse Cumulative Distribution Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#survival_inv">Inverse Survival Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.hazard">Hazard Function</a>
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#lower_critical">Lower Critical Value</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.kurtosis">kurtosis</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.mean">mean</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.median">median</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.mode">mode</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#cdfPQ">P</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#percent">Percent Point Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.pdf">Probability Density Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#pmf">Probability Mass Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.range">range</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#cdfPQ">Q</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.quantile">Quantile</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.quantile_c">Quantile from the complement of
               the probability</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.skewness">skewness</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.sd">standard deviation</a>
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#survival">Survival Function</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.support">support</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#upper_critical">Upper Critical Value</a>.
             </li>
-<li>
+<li class="listitem">
               <a class="link" href="nmp.html#math.dist.variance">variance</a>.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/future.html b/doc/sf_and_dist/html/math_toolkit/dist/future.html
index cc81b9be1..9d909633a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/future.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/future.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extras/Future Directions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="dist_ref/dist_algorithms.html" title="Distribution Algorithms">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_ref/dist_algorithms.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../special.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_future" lang="en">
+<div class="section math_toolkit_dist_future">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.future"></a><a class="link" href="future.html" title="Extras/Future Directions">Extras/Future Directions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
index 18cb69c3e..e9f0a041a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="../dist.html" title="Statistical Distributions and Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../dist.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../dist.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="stat_tut/overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut" lang="en">
+<div class="section math_toolkit_dist_stat_tut">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.dist.stat_tut"></a><a class="link" href="stat_tut.html" title="Statistical Distributions Tutorial">Statistical Distributions
       Tutorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
index 044e097bf..5f747760c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Probability Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="variates.html" title="Random Variates and Distribution Parameters">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="variates.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_dist_params" lang="en">
+<div class="section math_toolkit_dist_stat_tut_dist_params">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.dist_params"></a><a class="link" href="dist_params.html" title="Discrete Probability Distributions">Discrete Probability
         Distributions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
index c735e125c..ebe9959f2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview of Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="../stat_tut.html" title="Statistical Distributions Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="overview/headers.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.overview"></a><a class="link" href="overview.html" title="Overview of Distributions">Overview of Distributions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
index 35379df86..e3f7a3bba 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Complements are supported too - and when to use them</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="generic.html" title="Generic operations common to all distributions are non-member functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="generic.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="parameters.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_complements" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_complements">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.complements"></a><a name="complements"></a><a class="link" href="complements.html" title="Complements are supported too - and when to use them">Complements
           are supported too - and when to use them</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
index 2b348fb26..9d20e9604 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Generic operations common to all distributions are non-member functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="objects.html" title="Distributions are Objects">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="objects.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="complements.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_generic" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_generic">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.generic"></a><a class="link" href="generic.html" title="Generic operations common to all distributions are non-member functions">Generic
           operations common to all distributions are non-member functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
index d9b9fb8a1..e37ec40b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Headers and Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="../overview.html" title="Overview of Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../overview.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="objects.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_headers" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_headers">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.headers"></a><a class="link" href="headers.html" title="Headers and Namespaces">Headers
           and Namespaces</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
index 8b85f9e1a..dc772c078 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions are Objects</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="headers.html" title="Headers and Namespaces">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="headers.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="generic.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_objects" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_objects">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.objects"></a><a class="link" href="objects.html" title="Distributions are Objects">Distributions
           are Objects</a>
@@ -50,13 +50,13 @@
 <p>
             Making distributions class types does two things:
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 It encapsulates the kind of distribution in the C++ type system;
                 so, for example, Students-t distributions are always a different
                 C++ type from Chi-Squared distributions.
               </li>
-<li>
+<li class="listitem">
                 The distribution objects store any parameters associated with the
                 distribution: for example, the Students-t distribution has a <span class="emphasis"><em>degrees
                 of freedom</em></span> parameter that controls the shape of the distribution.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
index e99532dd6..c56b7bcb0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Parameters can be calculated</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="complements.html" title="Complements are supported too - and when to use them">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="complements.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="summary.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_parameters" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_parameters">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.parameters"></a><a class="link" href="parameters.html" title="Parameters can be calculated">Parameters
           can be calculated</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
index de7c68333..ee92a5a19 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Summary</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="parameters.html" title="Parameters can be calculated">
@@ -22,32 +22,32 @@
 <div class="spirit-nav">
 <a accesskey="p" href="parameters.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../overview.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../weg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_overview_summary" lang="en">
+<div class="section math_toolkit_dist_stat_tut_overview_summary">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.summary"></a><a class="link" href="summary.html" title="Summary">Summary</a>
 </h5></div></div></div>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 Distributions are objects, which are constructed from whatever parameters
                 the distribution may have.
               </li>
-<li>
+<li class="listitem">
                 Member functions allow you to retrieve the parameters of a distribution.
               </li>
-<li>
+<li class="listitem">
                 Generic non-member functions provide access to the properties that
                 are common to all the distributions (PDF, CDF, quantile etc).
               </li>
-<li>
+<li class="listitem">
                 Complements of probabilities are calculated by wrapping the function's
                 arguments in a call to <code class="computeroutput"><span class="identifier">complement</span><span class="special">(...)</span></code>.
               </li>
-<li>
+<li class="listitem">
                 Functions that accept a probability can accept a complement of the
                 probability as well, by wrapping the function's arguments in a call
                 to <code class="computeroutput"><span class="identifier">complement</span><span class="special">(...)</span></code>.
               </li>
-<li>
+<li class="listitem">
                 Static member functions allow the parameters of a distribution to
                 be found from other information.
               </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
index 5a023500c..13bb6242d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Random Variates and Distribution Parameters</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="weg/c_sharp.html" title="Using the Distributions from Within C#">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="weg/c_sharp.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_params.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_variates" lang="en">
+<div class="section math_toolkit_dist_stat_tut_variates">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.variates"></a><a class="link" href="variates.html" title="Random Variates and Distribution Parameters">Random Variates
         and Distribution Parameters</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
index 1ace5d9e3..1ff7ff852 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Worked Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="overview/summary.html" title="Summary">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="overview/summary.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../stat_tut.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="weg/dist_construct_eg.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.dist.stat_tut.weg"></a><a class="link" href="weg.html" title="Worked Examples">Worked Examples</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
index c8385a7c2..39cee9096 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="f_eg.html" title="F Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="f_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_eg/binomial_coinflip_example.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg"></a><a class="link" href="binom_eg.html" title="Binomial Distribution Examples">Binomial
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
index 504bb9e3b..901a98ea4 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_quiz_example.html" title="Binomial Quiz Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_quiz_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_conf" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_conf">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binom_conf"></a><a class="link" href="binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution">Calculating
             Confidence Limits on the Frequency of Occurrence for a Binomial Distribution</a>
@@ -103,13 +103,13 @@
               interval. Had we calculate two single-sided intervals each with a risk
               that the true value is outside the interval of &#945;, then:
             </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                   The risk that it is less than the lower bound is &#945;.
                 </li></ul></div>
 <p>
               and
             </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                   The risk that it is greater than the upper bound is also &#945;.
                 </li></ul></div>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
index 89e280018..707e16e49 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for a Binomial Distribution.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binom_conf.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../geometric_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_size_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binom_size_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binom_size_eg"></a><a class="link" href="binom_size_eg.html" title="Estimating Sample Sizes for a Binomial Distribution.">Estimating
             Sample Sizes for a Binomial Distribution.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
index 062c4e21b..546c83e69 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coin-Flipping Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="../binom_eg.html" title="Binomial Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binomial_quiz_example.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_coinflip_example" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_coinflip_example">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_coinflip_example"></a><a class="link" href="binomial_coinflip_example.html" title="Binomial Coin-Flipping Example">Binomial
             Coin-Flipping Example</a>
@@ -66,7 +66,8 @@
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Using Binomial distribution to predict how many heads and tails."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="keyword">try</span>
-  <span class="special">{</span></pre>
+  <span class="special">{</span>
+</pre>
 <p>
             </p>
 <p>
@@ -83,7 +84,8 @@
 <span class="keyword">int</span> <span class="identifier">flips</span> <span class="special">=</span> <span class="number">10</span><span class="special">;</span>
 <span class="identifier">binomial</span> <span class="identifier">flip</span><span class="special">(</span><span class="identifier">flips</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
 
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span></pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -103,7 +105,8 @@
 <span class="comment">// if success_fraction is exactly one half,</span>
 <span class="comment">// for example, when flipping 'fair' coins.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness if success_fraction is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">flip</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">flip</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Expect zero for a 'fair' coin.</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">flip</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Expect zero for a 'fair' coin.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -113,7 +116,8 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"For "</span> <span class="special">&lt;&lt;</span> <span class="identifier">flip</span><span class="special">.</span><span class="identifier">trials</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" coin flips: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting no heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting at least one head is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting at least one head is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -123,7 +127,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 0 or 1 heads is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// sum of exactly == probabilities</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// sum of exactly == probabilities</span>
+</pre>
 <p>
             </p>
 <p>
@@ -132,7 +137,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 0 or 1 (&lt;= 1) heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">9</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">9</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -140,7 +146,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -148,7 +155,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting 9 or 10 heads is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">8</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -165,7 +173,8 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 4 and 6 heads (4 or 5 or 6) is "</span>
   <span class="comment">//  P(X == 4) + P(X == 5) + P(X == 6)</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -175,7 +184,8 @@
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 4 and 6 heads (4 or 5 or 6) is "</span>
   <span class="comment">// P(X &lt;= 6) - P(X &lt;= 3) == P(X &lt; 4)</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">6</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -186,7 +196,8 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of between 3 and 7 heads (3, 4, 5, 6 or 7) is "</span>
   <span class="comment">// P(X &lt;= 7) - P(X &lt;= 2) == P(X &lt; 3)</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">7</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">flip</span><span class="special">,</span> <span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -215,7 +226,8 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">successes</span> <span class="special">&lt;&lt;</span> <span class="string">"        "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span> <span class="special">/</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="string">", or "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="string">"%"</span><span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// for i</span></pre>
+<span class="special">}</span> <span class="comment">// for i</span>
+</pre>
 <p>
             </p>
 <p>
@@ -226,7 +238,8 @@
 <pre class="programlisting"><span class="special">}</span>
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span>
-  <span class="comment">//</span></pre>
+  <span class="comment">//</span>
+</pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
index 9a5330d01..2259eba73 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Quiz Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_coinflip_example.html" title="Binomial Coin-Flipping Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binomial_coinflip_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_conf.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_quiz_example" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_binom_eg_binomial_quiz_example">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example"></a><a class="link" href="binomial_quiz_example.html" title="Binomial Quiz Example">Binomial
             Quiz Example</a>
@@ -55,8 +55,6 @@
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">exception</span><span class="special">&gt;</span>
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
-
-
 </pre>
 <p>
             </p>
@@ -70,7 +68,8 @@
 <pre class="programlisting"><span class="keyword">int</span> <span class="identifier">questions</span> <span class="special">=</span> <span class="number">16</span><span class="special">;</span> <span class="comment">// All the questions in the quiz.</span>
 <span class="keyword">int</span> <span class="identifier">answers</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span> <span class="comment">// Possible answers to each question.</span>
 <span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">1.</span> <span class="special">/</span> <span class="identifier">answers</span><span class="special">;</span> <span class="comment">// If a random guess, p = 1/4 = 0.25.</span>
-<span class="identifier">binomial</span> <span class="identifier">quiz</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span></pre>
+<span class="identifier">binomial</span> <span class="identifier">quiz</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -81,7 +80,8 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"In a quiz with "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">trials</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" questions and with a probability of guessing right of "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">*</span> <span class="number">100</span> <span class="special">&lt;&lt;</span> <span class="string">" %"</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="keyword">static_cast</span><span class="special">&lt;</span><span class="keyword">int</span><span class="special">&gt;(</span><span class="number">1.</span> <span class="special">/</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" or 1 in "</span> <span class="special">&lt;&lt;</span> <span class="keyword">static_cast</span><span class="special">&lt;</span><span class="keyword">int</span><span class="special">&gt;(</span><span class="number">1.</span> <span class="special">/</span> <span class="identifier">quiz</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -96,7 +96,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting exactly "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by chance is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">questions</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by chance is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">questions</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">questions</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none right is 0.0100226
@@ -119,7 +120,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="keyword">double</span> <span class="identifier">probability</span> <span class="special">=</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">successes</span><span class="special">);</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">successes</span> <span class="special">&lt;&lt;</span> <span class="string">"      "</span> <span class="special">&lt;&lt;</span> <span class="identifier">probability</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Guessed Probability
@@ -146,7 +148,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none or one right is 0.0634764
@@ -158,7 +161,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting none or one right is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting none or one right is 0.0634764
@@ -169,7 +173,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &lt;= 10 right (to fail) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &lt;= 10 right (to fail) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &lt;= 10 right (to fail) is 0.999715
@@ -184,7 +189,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &gt; 10 right (to pass) is 0.000285239
@@ -195,7 +201,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting &gt; 10 right (to pass) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting &gt; 10 right (to pass) is 0.000285239
@@ -205,7 +212,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1.</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">10</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1.</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -216,7 +224,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting less than "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span>
   <span class="special">&lt;&lt;</span> <span class="string">" (&lt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pass_score</span> <span class="special">&lt;&lt;</span> <span class="string">") answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting less than 11 (&lt; 11) answers right by guessing is 0.999715
@@ -235,7 +244,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">))</span>
   <span class="special">&lt;&lt;</span> <span class="string">", only 1 in "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span><span class="special">/</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1</span><span class="special">);</span></pre>
+<span class="identifier">BOOST_ASSERT</span><span class="special">((</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">pass_score</span><span class="special">-</span><span class="number">1</span><span class="special">)))</span> <span class="special">==</span> <span class="number">1</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting at least 11 (&gt;= 11) answers right by guessing is 0.000285239, only 1 in 3505.83
@@ -251,7 +261,8 @@ Probability of getting exactly all 16 answers right by chance is 2.32831e-010
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">score</span> <span class="special">&lt;&lt;</span> <span class="string">"           "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">10</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">score</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">At most (&lt;=)
@@ -281,7 +292,8 @@ Guessed OK   Probability
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">2</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">score</span> <span class="special">&lt;&lt;</span> <span class="string">"           "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">10</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">score</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">At least (&gt;)
@@ -324,7 +336,8 @@ Guessed OK   Probability
 <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">4</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">sum</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">sum</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 3 and 5 answers right by guessing is 0.6132
@@ -335,7 +348,8 @@ Guessed OK   Probability
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span></pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.61323</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 3 and 5 answers right by guessing is 0.6132
@@ -353,7 +367,8 @@ Guessed OK   Probability
   <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 1 &lt;= x 8 P = 0.9825</span>
 <span class="identifier">low</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span> <span class="identifier">high</span> <span class="special">=</span> <span class="number">4</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of getting between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">low</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">high</span> <span class="special">&lt;&lt;</span> <span class="string">" answers right by guessing is "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 4 &lt;= x 4 P = 0.22520</span></pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">high</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="identifier">low</span> <span class="special">-</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 4 &lt;= x 4 P = 0.22520</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of getting between 1 and 6 answers right by guessing is 0.9104
@@ -377,7 +392,8 @@ Probability of getting between 4 and 4 answers right by guessing is 0.2252
   <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">mean</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">-</span> <span class="identifier">standard_deviation</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">))</span>  <span class="special">&lt;&lt;</span> <span class="string">" and "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">floor</span><span class="special">(</span><span class="identifier">mean</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">standard_deviation</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" correct."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Mode (the most frequent) is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mode</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Skewness is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">skewness</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">By guessing, on average, one can expect to get 4 correct answers.
@@ -410,7 +426,8 @@ Skewness is 0.2887
   <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.02</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//  2 to 98%</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If guessing then percentiles 1 to 99% will get "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -457,7 +474,8 @@ Deciles 1 to 6
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">discrete_quantile</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">real</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">integer_round_outwards</span><span class="special">;</span> <span class="comment">// Default.</span>
-<span class="keyword">typedef</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="identifier">real_quantile_policy</span><span class="special">;</span></pre>
+<span class="keyword">typedef</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="identifier">real_quantile_policy</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -473,7 +491,8 @@ Deciles 1 to 6
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">binomial_distribution</span><span class="special">;</span>
-<span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">real_quantile_policy</span><span class="special">&gt;</span> <span class="identifier">real_quantile_binomial</span><span class="special">;</span></pre>
+<span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">real_quantile_policy</span><span class="special">&gt;</span> <span class="identifier">real_quantile_binomial</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -481,7 +500,8 @@ Deciles 1 to 6
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">real_quantile_binomial</span> <span class="identifier">quiz_real</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">real_quantile_binomial</span> <span class="identifier">quiz_real</span><span class="special">(</span><span class="identifier">questions</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -504,7 +524,8 @@ Deciles 1 to 6
   <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.02</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//  2 to 98% 0.31311 7.7880</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If guessing, then percentiles 1 to 99% will get "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">quiz_real</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" right."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Real Quantiles
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
index 626f75249..51d811b54 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using the Distributions from Within C#</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nag_library.html" title="Comparison with C, R, FORTRAN-style Free Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nag_library.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../variates.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_c_sharp" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_c_sharp">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.c_sharp"></a><a class="link" href="c_sharp.html" title="Using the Distributions from Within C#">Using the
           Distributions from Within C#</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
index 4f3af08fe..09256043b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="st_eg/paired_st.html" title="Comparing two paired samples with the Student's t distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="st_eg/paired_st.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cs_eg/chi_sq_intervals.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg"></a><a class="link" href="cs_eg.html" title="Chi Squared Distribution Examples">Chi Squared
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
index 27131bbcf..6be1a9d28 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Confidence Intervals on the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="../cs_eg.html" title="Chi Squared Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_sq_test.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_intervals" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_intervals">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals"></a><a class="link" href="chi_sq_intervals.html" title="Confidence Intervals on the Standard Deviation">Confidence
             Intervals on the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
index 72b9579ee..bb2197d59 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_test.html" title="Chi-Square Test for the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_sq_test.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../f_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_size" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_size">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_size"></a><a class="link" href="chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation">Estimating
             the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
index 01aac83fa..4e154e43d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_intervals.html" title="Confidence Intervals on the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="chi_sq_intervals.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="chi_sq_size.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_test" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_cs_eg_chi_sq_test">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_test"></a><a class="link" href="chi_sq_test.html" title="Chi-Square Test for the Standard Deviation">Chi-Square
             Test for the Standard Deviation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
index 4c772ca7d..a92b6cdf6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Construction Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="../weg.html" title="Worked Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../weg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="st_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_dist_construct_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_dist_construct_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.dist_construct_eg"></a><a class="link" href="dist_construct_eg.html" title="Distribution Construction Example">Distribution
           Construction Example</a>
@@ -52,7 +52,8 @@
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for binomial_distribution.</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">beta</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for beta_distribution.</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">gamma</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for gamma_distribution.</span>
-<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">normal</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for normal_distribution.</span></pre>
+<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">normal</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span> <span class="comment">// for normal_distribution.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -64,7 +65,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span> <span class="identifier">mydist0</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span> <span class="identifier">mydist0</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -72,7 +74,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -81,7 +84,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial_distribution</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -94,7 +98,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mydist9</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span> <span class="comment">// Uses default RealType = double.</span></pre>
+<pre class="programlisting"><span class="identifier">negative_binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mydist9</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span> <span class="comment">// Uses default RealType = double.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -120,7 +125,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">negative_binomial</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -128,7 +134,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -136,7 +143,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist10</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Both arguments double.</span></pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist10</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Both arguments double.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -144,7 +152,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist11</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Using provided typedef double, int and double arguments.</span></pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist11</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">0.4</span><span class="special">);</span> <span class="comment">// Using provided typedef double, int and double arguments.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -153,7 +162,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">mydist12</span><span class="special">(</span><span class="number">5.</span><span class="special">,</span> <span class="number">0.4F</span><span class="special">);</span> <span class="comment">// Double and float arguments.</span>
-<span class="identifier">negative_binomial</span> <span class="identifier">mydist13</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// Both arguments integer.</span></pre>
+<span class="identifier">negative_binomial</span> <span class="identifier">mydist13</span><span class="special">(</span><span class="number">5</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// Both arguments integer.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -162,7 +172,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">binomial</span> <span class="identifier">mybinomial</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span> <span class="comment">// is more concise than</span>
-<span class="identifier">binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybinomd1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
+<span class="identifier">binomial_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybinomd1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -187,7 +198,8 @@ error C3861: 'mybetad0': identifier not found
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">beta_distribution</span><span class="special">;</span>
-<span class="identifier">beta_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybetad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
+<span class="identifier">beta_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mybetad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -195,7 +207,8 @@ error C3861: 'mybetad0': identifier not found
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">gamma_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mygammad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">gamma_distribution</span><span class="special">&lt;&gt;</span> <span class="identifier">mygammad1</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="number">0.5</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -222,7 +235,8 @@ error C3861: 'mybetad0': identifier not found
 <span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;</span>        <span class="identifier">mydist6</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
 
 <span class="comment">// Explicit long double precision:</span>
-<span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">long</span> <span class="keyword">double</span><span class="special">&gt;</span>   <span class="identifier">mydist7</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span></pre>
+<span class="identifier">negative_binomial_distribution</span><span class="special">&lt;</span><span class="keyword">long</span> <span class="keyword">double</span><span class="special">&gt;</span>   <span class="identifier">mydist7</span><span class="special">(</span><span class="number">8.</span><span class="special">,</span> <span class="number">0.25</span><span class="special">);</span>
+</pre>
 <p>
           </p>
 <p>
@@ -265,7 +279,8 @@ error C3861: 'mybetad0': identifier not found
   <span class="identifier">normal</span> <span class="identifier">norm3</span><span class="special">(</span><span class="number">2</span><span class="special">,</span> <span class="number">3</span><span class="special">);</span> <span class="comment">// Mean = 2, std deviation = 3.</span>
 
   <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span>  <span class="comment">// int main()</span></pre>
+<span class="special">}</span>  <span class="comment">// int main()</span>
+</pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
index 7dc6113f0..0f7f1a779 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nccs_eg/nccs_power_eg.html" title="Tables of the power function of the chi2 test.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nccs_eg/nccs_power_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_error_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_error_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.error_eg"></a><a class="link" href="error_eg.html" title="Error Handling Example">Error Handling
           Example</a>
@@ -95,7 +95,8 @@
    <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
 
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">cstddef</span><span class="special">&gt;</span>
-   <span class="comment">// using ::errno</span></pre>
+   <span class="comment">// using ::errno</span>
+</pre>
 <p>
           </p>
 <p>
@@ -137,7 +138,8 @@
          <span class="string">"\n"</span><span class="string">"Message from thrown exception was:\n   "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span></pre>
+<span class="special">}</span> <span class="comment">// int main()</span>
+</pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
index 04410b317..263781cd0 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cs_eg/chi_sq_size.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="binom_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_f_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_f_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.f_eg"></a><a class="link" href="f_eg.html" title="F Distribution Examples">F Distribution
           Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
index a321584eb..43b01c9d6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location and Scale Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="error_eg.html" title="Error Handling Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_eg/find_location_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg"></a><a class="link" href="find_eg.html" title="Find Location and Scale Examples">Find Location
           and Scale Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
index 2881c4bcf..c24476f50 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location (Mean) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="../find_eg.html" title="Find Location and Scale Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_scale_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_location_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_location_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg"></a><a class="link" href="find_location_eg.html" title="Find Location (Mean) Example">Find
             Location (Mean) Example</a>
@@ -50,7 +50,6 @@
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">limits</span><span class="special">&gt;</span>
   <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">;</span>
-
 </pre>
 <p>
             </p>
@@ -62,7 +61,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">N01</span><span class="special">;</span>  <span class="comment">// Default 'standard' normal distribution with zero mean and </span>
-<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// normal default standard deviation is 1.</span></pre>
+<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// normal default standard deviation is 1.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -82,7 +82,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", standard deviation "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">scale</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0, standard deviation 1, has fraction &lt;= -2, p = 0.0227501
@@ -94,7 +95,8 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"offset location (mean) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"offset location (mean) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -112,7 +114,8 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">l</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span> <span class="comment">// Same standard_deviation (scale) but with mean (location) shifted.</span></pre>
+<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">l</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">);</span> <span class="comment">// Same standard_deviation (scale) but with mean (location) shifted.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -125,7 +128,8 @@ Normal distribution with mean = 0, standard deviation 1, has fraction &gt; -2, p
     <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span>
     <span class="special">&lt;&lt;</span> <span class="string">" has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 1.09023 has fraction &lt;= -2, p = 0.001
@@ -148,7 +152,8 @@ Normal distribution with mean = 1.09023 has fraction &gt; -2, p = 0.999
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span></pre>
+<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -165,7 +170,8 @@ Normal distribution with mean = 1.09023 has fraction &gt; -2, p = 0.999
 <span class="comment">// Default policy, fully specified.</span>
 <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;());</span>
 <span class="comment">// A new policy, ignoring domain errors, without using a typedef.</span>
-<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span></pre>
+<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">sd</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span>
+</pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
index b0cb0289f..39dec71bf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find mean and standard deviation example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_scale_eg.html" title="Find Scale (Standard Deviation) Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_scale_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../nag_library.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_mean_and_sd_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_mean_and_sd_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg"></a><a class="link" href="find_mean_and_sd_eg.html" title="Find mean and standard deviation example">Find
             mean and standard deviation example</a>
@@ -77,7 +77,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">mean</span> <span class="special">=</span> <span class="number">3.</span><span class="special">;</span> <span class="comment">// kg</span>
 <span class="keyword">double</span> <span class="identifier">standard_deviation</span> <span class="special">=</span> <span class="number">0.1</span><span class="special">;</span> <span class="comment">// kg</span>
-<span class="identifier">normal</span> <span class="identifier">packs</span><span class="special">(</span><span class="identifier">mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span></pre>
+<span class="identifier">normal</span> <span class="identifier">packs</span><span class="special">(</span><span class="identifier">mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -88,7 +89,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">max_weight</span> <span class="special">=</span> <span class="number">3.1</span><span class="special">;</span> <span class="comment">// kg</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Percentage of packs &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">max_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span>
-<span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">max_weight</span><span class="special">))</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &gt; 3.1)</span></pre>
+<span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">max_weight</span><span class="special">))</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &gt; 3.1)</span>
+</pre>
 <p>
             </p>
 <p>
@@ -105,7 +107,8 @@
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">minimum_weight</span> <span class="special">=</span> <span class="number">2.9</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &lt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// fraction of packs &lt;= 2.9 with a mean of 3 is 0.841345</span></pre>
+<span class="comment">// fraction of packs &lt;= 2.9 with a mean of 3 is 0.841345</span>
+</pre>
 <p>
             </p>
 <p>
@@ -128,7 +131,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
 <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">xpacks</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">xpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// fraction of packs &gt;= 2.9 with a mean of 3.06449 is 0.950005</span></pre>
+<span class="comment">// fraction of packs &gt;= 2.9 with a mean of 3.06449 is 0.950005</span>
+</pre>
 <p>
             </p>
 <p>
@@ -147,7 +151,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
+<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
+</pre>
 <p>
             </p>
 <p>
@@ -159,7 +164,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">find_location</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-  <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">find_location</span><span class="special">;</span></pre>
+  <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">find_location</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -169,7 +175,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">safe_mean</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
-<span class="identifier">normal</span> <span class="identifier">good_packs</span><span class="special">(</span><span class="identifier">safe_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span></pre>
+<span class="identifier">normal</span> <span class="identifier">good_packs</span><span class="special">(</span><span class="identifier">safe_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -180,7 +187,8 @@
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">good_packs</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
+<span class="comment">// Setting the packer to 3.06449 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
+</pre>
 <p>
             </p>
 <h5>
@@ -213,7 +221,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Cauchy Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">cpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Cauchy Setting the packer to 3 will mean that fraction of packs &gt;= 2.9 is 0.75</span></pre>
+<span class="comment">// Cauchy Setting the packer to 3 will mean that fraction of packs &gt;= 2.9 is 0.75</span>
+</pre>
 <p>
             </p>
 <p>
@@ -225,7 +234,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">lc</span> <span class="special">=</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">cauchy</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_location&lt;cauchy&gt;(minimum_weight, over fraction, standard_deviation); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">lc</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_location&lt;cauchy&gt;(minimum_weight, over fraction, packs.standard_deviation()); 3.53138</span></pre>
+<span class="comment">// find_location&lt;cauchy&gt;(minimum_weight, over fraction, packs.standard_deviation()); 3.53138</span>
+</pre>
 <p>
             </p>
 <p>
@@ -241,7 +251,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Cauchy Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">lc</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Cauchy Setting the packer to 3.53138 will mean that fraction of packs &gt;= 2.9 is 0.95</span></pre>
+<span class="comment">// Cauchy Setting the packer to 3.53138 will mean that fraction of packs &gt;= 2.9 is 0.95</span>
+</pre>
 <p>
             </p>
 <p>
@@ -254,7 +265,8 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">find_location</span><span class="special">&lt;</span><span class="identifier">cauchy</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="number">0.99</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">)</span>
   <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">goodcpacks</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -313,7 +325,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="number">0.05</span><span class="special">;</span> <span class="comment">// wanted p th quantile.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Quantile of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -338,7 +351,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack05</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack05</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.05 is 0.97725</span></pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.05 is 0.97725</span>
+</pre>
 <p>
             </p>
 <p>
@@ -357,7 +371,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack06</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.06 is 0.95221</span></pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.06 is 0.95221</span>
+</pre>
 <p>
             </p>
 <p>
@@ -394,7 +409,8 @@
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"For the "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">"th quantile to be located at "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">", would need a standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sd95</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// For the 0.05th quantile to be located at 2.9, would need a standard deviation of 0.0607957</span></pre>
+<span class="comment">// For the 0.05th quantile to be located at 2.9, would need a standard deviation of 0.0607957</span>
+</pre>
 <p>
             </p>
 <p>
@@ -407,7 +423,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span></pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span>
+</pre>
 <p>
             </p>
 <p>
@@ -418,7 +435,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ss</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">under_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">());</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ss</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span></pre>
+<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span>
+</pre>
 <p>
             </p>
 <p>
@@ -426,7 +444,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">over_fraction</span> <span class="special">=</span> <span class="number">0.95</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">over_fraction</span> <span class="special">=</span> <span class="number">0.95</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -450,7 +469,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ss1o</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="identifier">over_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">());</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ss1o</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span></pre>
+<span class="comment">// find_scale&lt;normal&gt;(minimum_weight, under_fraction, packs.mean()); 0.0607957</span>
+</pre>
 <p>
             </p>
 <p>
@@ -463,7 +483,8 @@
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">ssc</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">minimum_weight</span><span class="special">,</span> <span class="identifier">over_fraction</span><span class="special">,</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()));</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ssc</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); 0.0607957</span></pre>
+<span class="comment">// find_scale&lt;normal&gt;(complement(minimum_weight, over_fraction, packs.mean())); 0.0607957</span>
+</pre>
 <p>
             </p>
 <p>
@@ -478,20 +499,21 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">minimum_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95c</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95c</span><span class="special">,</span> <span class="identifier">minimum_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span></pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0607957 is 0.95</span>
+</pre>
 <p>
             </p>
 <p>
               Notice that these two deceptively simple questions:
             </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                   Do we over-fill to make sure we meet a minimum specification (or
                   under-fill to avoid an overdose)?
                 </li></ul></div>
 <p>
               and/or
             </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
                   Do we measure better?
                 </li></ul></div>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
index a49aa351d..1ac81d7d4 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Scale (Standard Deviation) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_location_eg.html" title="Find Location (Mean) Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_location_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../find_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="find_mean_and_sd_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_scale_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_find_eg_find_scale_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg"></a><a class="link" href="find_scale_eg.html" title="Find Scale (Standard Deviation) Example">Find
             Scale (Standard Deviation) Example</a>
@@ -59,7 +59,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">N01</span><span class="special">;</span>  <span class="comment">// Default 'standard' normal distribution with zero mean</span>
-<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// and standard deviation is 1.</span></pre>
+<span class="keyword">double</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1.</span><span class="special">;</span> <span class="comment">// and standard deviation is 1.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -79,7 +80,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", standard deviation "</span> <span class="special">&lt;&lt;</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">scale</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">N01</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Note: uses complement.</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0 has fraction &lt;= -2, p = 0.0227501
@@ -94,7 +96,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">();</span>
 <span class="keyword">double</span> <span class="identifier">s</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"scale (standard deviation) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"scale (standard deviation) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -111,7 +114,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">(),</span> <span class="identifier">s</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="identifier">normal</span> <span class="identifier">np001pc</span><span class="special">(</span><span class="identifier">N01</span><span class="special">.</span><span class="identifier">location</span><span class="special">(),</span> <span class="identifier">s</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -124,7 +128,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.97725
   <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span>
   <span class="special">&lt;&lt;</span> <span class="string">" has "</span> <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", p = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np001pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Normal distribution with mean = 0 has fraction &lt;= -2, p = 0.001
@@ -147,7 +152,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 </p>
 <pre class="programlisting"><span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">domain_error</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span></pre>
+<span class="keyword">using</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">ignore_error</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -165,7 +171,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 <span class="comment">// Default policy, fully specified.</span>
 <span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">policy</span><span class="special">&lt;&gt;());</span>
 <span class="comment">// New policy, without typedef.</span>
-<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span></pre>
+<span class="identifier">l</span> <span class="special">=</span> <span class="identifier">find_scale</span><span class="special">&lt;</span><span class="identifier">normal</span><span class="special">&gt;(</span><span class="identifier">z</span><span class="special">,</span> <span class="identifier">p</span><span class="special">,</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">domain_error</span><span class="special">&lt;</span><span class="identifier">ignore_error</span><span class="special">&gt;</span> <span class="special">&gt;());</span>
+</pre>
 <p>
             </p>
 <p>
@@ -185,7 +192,8 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="string">" has "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction &lt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Normal distribution with mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">l</span> <span class="special">&lt;&lt;</span> <span class="string">" has "</span>
-  <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">"fraction &gt; "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span>  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">np95pc</span><span class="special">,</span> <span class="identifier">z</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
index d231a1014..6a56334ae 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="binom_eg/binom_size_eg.html" title="Estimating Sample Sizes for a Binomial Distribution.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="binom_eg/binom_size_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_geometric_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_geometric_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg"></a><a class="link" href="geometric_eg.html" title="Geometric Distribution Examples">Geometric
           Distribution Examples</a>
@@ -37,7 +37,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_OVERFLOW_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
-<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span></pre>
+<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span>
+</pre>
 <p>
           </p>
 <div class="caution"><table border="0" summary="Caution">
@@ -109,7 +110,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">1.</span><span class="special">/</span><span class="number">6</span><span class="special">;</span> <span class="comment">// success_fraction (p) = 0.1666</span>
-<span class="comment">// (so failure_fraction is 1 - success_fraction = 5./6 = 1- 0.1666 = 0.8333)</span></pre>
+<span class="comment">// (so failure_fraction is 1 - success_fraction = 5./6 = 1- 0.1666 = 0.8333)</span>
+</pre>
 <p>
           </p>
 <p>
@@ -126,7 +128,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">g6</span><span class="special">(</span><span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span></pre>
+<pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">g6</span><span class="special">(</span><span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -134,7 +137,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"success fraction of a six-sided dice is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">g6</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"success fraction of a six-sided dice is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">g6</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -144,7 +148,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1667</span>
+</pre>
 <p>
           </p>
 <p>
@@ -154,7 +159,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span>
+</pre>
 <p>
           </p>
 <p>
@@ -163,7 +169,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"pdf(g6, 0) + pdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"pdf(g6, 0) + pdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -172,7 +179,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 1) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span>
+</pre>
 <p>
           </p>
 <p>
@@ -181,7 +189,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 12) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.9065 or 90% probability.</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"cdf(g6, 12) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.9065 or 90% probability.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -190,7 +199,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(g6, 0.99) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.99</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(g6, 0.99) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.99</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span>
+</pre>
 <p>
           </p>
 <p>
@@ -210,7 +220,8 @@
 </p>
 <pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="number">1</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.1389</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.3056</span>
+</pre>
 <p>
           </p>
 <p>
@@ -219,7 +230,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(complement(g6, 1 - p))  "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(complement(g6, 1 - p))  "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">g6</span><span class="special">,</span> <span class="number">0.01</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 24.26</span>
+</pre>
 <p>
           </p>
 <p>
@@ -251,7 +263,8 @@
     <span class="special">&lt;&lt;</span> <span class="identifier">max_digits10</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="identifier">max_digits10</span><span class="special">);</span> <span class="comment">// </span>
 
-    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns 0.5000346561579232, not exact 0.5.</span></pre>
+    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns 0.5000346561579232, not exact 0.5.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -260,7 +273,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="identifier">floor</span><span class="special">(</span><span class="number">0.0001</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns exactly 0.5</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">g05</span><span class="special">,</span> <span class="identifier">floor</span><span class="special">(</span><span class="number">0.0001</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// returns exactly 0.5</span>
+</pre>
 <p>
           </p>
 <pre class="programlisting"><code class="computeroutput"><span class="special">&gt;</span> <span class="identifier">formatC</span><span class="special">(</span><span class="identifier">pgeom</span><span class="special">(</span><span class="number">0.9999999</span><span class="special">,</span><span class="number">0.5</span><span class="special">,</span> <span class="identifier">FALSE</span><span class="special">),</span> <span class="identifier">digits</span><span class="special">=</span><span class="number">17</span><span class="special">)</span> <span class="special">[</span><span class="number">1</span><span class="special">]</span> <span class="string">"              0.25"</span></code>
@@ -313,7 +327,8 @@
 <span class="identifier">c</span> <span class="special">=</span> <span class="number">0.80</span><span class="special">;</span> <span class="comment">// Only reasonably confident.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"To be "</span> <span class="special">&lt;&lt;</span> <span class="identifier">c</span> <span class="special">*</span> <span class="number">100</span>
   <span class="special">&lt;&lt;</span> <span class="string">"% confident of finding we customer with a fault, need to survey "</span>
-  <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g</span><span class="special">,</span> <span class="identifier">c</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" customers."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 79</span></pre>
+  <span class="special">&lt;&lt;</span>  <span class="identifier">ceil</span><span class="special">(</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">g</span><span class="special">,</span> <span class="identifier">c</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="string">" customers."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 79</span>
+</pre>
 <p>
           </p>
 <h6>
@@ -332,7 +347,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">2</span><span class="special">);</span>
-<span class="identifier">geometric</span> <span class="identifier">gav</span><span class="special">(</span><span class="number">0.75</span><span class="special">);</span> <span class="comment">// Shooter averages 7.5 out of 10 in the basket.</span></pre>
+<span class="identifier">geometric</span> <span class="identifier">gav</span><span class="special">(</span><span class="number">0.75</span><span class="special">);</span> <span class="comment">// Shooter averages 7.5 out of 10 in the basket.</span>
+</pre>
 <p>
           </p>
 <p>
@@ -341,7 +357,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 1st try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.75</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 1st try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.75</span>
+</pre>
 <p>
           </p>
 <p>
@@ -351,7 +368,8 @@
           </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.0029</span></pre>
+<pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gav</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.0029</span>
+</pre>
 <p>
           </p>
 <p>
@@ -365,7 +383,8 @@
 <pre class="programlisting"><span class="identifier">geometric</span> <span class="identifier">gbest</span><span class="special">(</span><span class="number">0.95</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gbest</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 5.9e-6</span>
 <span class="identifier">geometric</span> <span class="identifier">gmediocre</span><span class="special">(</span><span class="number">0.50</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gmediocre</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.031</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of score on 5th try = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">gmediocre</span><span class="special">,</span> <span class="number">4</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.031</span>
+</pre>
 <p>
           </p>
 <p>
@@ -408,7 +427,8 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.00025</span>
 <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">geometric</span><span class="special">::</span><span class="identifier">find_upper_bound_on_p</span><span class="special">(</span><span class="identifier">k</span><span class="special">,</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"geometric::find_upper_bound_on_p("</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">k</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">", "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="string">") = "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.037</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.037</span>
+</pre>
 <p>
           </p>
 <p>
@@ -433,7 +453,8 @@
   <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 5e-005</span>
 <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">geometric</span><span class="special">::</span><span class="identifier">find_upper_bound_on_p</span><span class="special">(</span><span class="identifier">k</span><span class="special">,</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"geometric::find_upper_bound_on_p("</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">k</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">", "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="string">") = "</span>
-    <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.052</span></pre>
+    <span class="special">&lt;&lt;</span> <span class="identifier">t</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// 0.052</span>
+</pre>
 <p>
           </p>
 <p>
@@ -451,7 +472,8 @@
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span> <span class="comment">// Since we have set an overflow policy of ignore_error,</span>
   <span class="comment">// an overflow exception should never be thrown.</span>
-   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
+   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
index 79dd07586..96fccf19c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi-Squared Distribution Bayes Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="normal_example/normal_misc.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nccs_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_inverse_chi_squared_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_inverse_chi_squared_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg"></a><a class="link" href="inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example">Inverse
           Chi-Squared Distribution Bayes Example</a>
@@ -46,12 +46,12 @@
 <p>
             For more general information on Bayesian type of analyses, see:
           </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                 Andrew Gelman, John B. Carlin, Hal E. Stern, Donald B. Rubin, Bayesian
                 Data Analysis, 2003, ISBN 978-1439840955.
               </li>
-<li>
+<li class="listitem">
                 Jim Albert, Bayesian Compution with R, Springer, 2009, ISBN 978-0387922973.
               </li>
 </ul></div>
@@ -130,7 +130,6 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  2.5% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.025</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  50% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.5</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  97.5% quantile: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">prior</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-
 </pre>
 <p>
           </p>
@@ -244,7 +243,8 @@
 <span class="keyword">double</span> <span class="identifier">posteriorScale</span> <span class="special">=</span>
   <span class="special">(</span><span class="identifier">priorDF</span> <span class="special">*</span> <span class="identifier">priorScale</span> <span class="special">+</span> <span class="special">(</span><span class="identifier">ballsSampleVariance</span> <span class="special">*</span> <span class="special">(</span><span class="identifier">ballsSampleSize</span> <span class="special">-</span> <span class="number">1</span><span class="special">)))</span> <span class="special">/</span> <span class="identifier">posteriorDF</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"prior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">priorScale</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"posterior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">posteriorScale</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"posterior scale: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">posteriorScale</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
           </p>
 <p>
@@ -262,6 +262,7 @@
 <span class="identifier">posterior</span> <span class="identifier">degrees</span><span class="special">-</span><span class="identifier">of</span><span class="special">-</span><span class="identifier">freedom</span><span class="special">:</span> <span class="number">120</span>
 <span class="identifier">prior</span> <span class="identifier">scale</span><span class="special">:</span> <span class="number">25</span>
 <span class="identifier">posterior</span> <span class="identifier">scale</span><span class="special">:</span> <span class="number">49.5</span>
+
 </pre>
 <p>
             To compare the generic machinery performance with our suspect machine,
@@ -284,7 +285,6 @@
  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  probability variance &lt;= 25: "</span> <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">posterior</span><span class="special">,</span> <span class="number">25.0</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"  probability variance &gt; 50: "</span>
    <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">cdf</span><span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">posterior</span><span class="special">,</span> <span class="number">50.0</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-
 </pre>
 <p>
           </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
index 32215d1f6..07f39002b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparison with C, R, FORTRAN-style Free Functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="find_eg/find_mean_and_sd_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="c_sharp.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nag_library" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_nag_library">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nag_library"></a><a class="link" href="nag_library.html" title="Comparison with C, R, FORTRAN-style Free Functions">Comparison
           with C, R, FORTRAN-style Free Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
index f0aaa6bf0..080f80ce2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non Central Chi Squared Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inverse_chi_squared_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="nccs_eg/nccs_power_eg.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nccs_eg"></a><a class="link" href="nccs_eg.html" title="Non Central Chi Squared Example">Non Central
           Chi Squared Example</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
index f0e3a9ba3..841e8e6ff 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tables of the power function of the chi2 test.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../nccs_eg.html" title="Non Central Chi Squared Example">
 <link rel="prev" href="../nccs_eg.html" title="Non Central Chi Squared Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../nccs_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../nccs_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../error_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg_nccs_power_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_nccs_eg_nccs_power_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.nccs_eg.nccs_power_eg"></a><a class="link" href="nccs_power_eg.html" title="Tables of the power function of the chi2 test.">Tables
             of the power function of the chi<sup>2</sup> test.</a>
@@ -50,7 +50,8 @@ test at the 5% significance
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 
 <span class="keyword">int</span> <span class="identifier">main</span><span class="special">()</span>
-<span class="special">{</span></pre>
+<span class="special">{</span>
+</pre>
 <p>
             </p>
 <p>
@@ -64,7 +65,8 @@ test at the 5% significance
 <span class="special">{</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"[[lambda]="</span> <span class="special">&lt;&lt;</span> <span class="identifier">lam</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]\n"</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]\n"</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -80,7 +82,8 @@ test at the 5% significance
 <span class="special">{</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"[["</span> <span class="special">&lt;&lt;</span> <span class="identifier">n</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span><span class="special">;</span>
    <span class="keyword">for</span><span class="special">(</span><span class="keyword">int</span> <span class="identifier">lam</span> <span class="special">=</span> <span class="number">2</span><span class="special">;</span> <span class="identifier">lam</span> <span class="special">&lt;=</span> <span class="number">20</span><span class="special">;</span> <span class="identifier">lam</span> <span class="special">+=</span> <span class="number">2</span><span class="special">)</span>
-   <span class="special">{</span></pre>
+   <span class="special">{</span>
+</pre>
 <p>
             </p>
 <p>
@@ -88,7 +91,8 @@ test at the 5% significance
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">cs</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">cs</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span>
+</pre>
 <p>
             </p>
 <p>
@@ -97,7 +101,8 @@ test at the 5% significance
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">beta</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">non_central_chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">,</span> <span class="identifier">lam</span><span class="special">),</span> <span class="identifier">cs</span><span class="special">));</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">beta</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">non_central_chi_squared</span><span class="special">(</span><span class="identifier">n</span><span class="special">,</span> <span class="identifier">lam</span><span class="special">),</span> <span class="identifier">cs</span><span class="special">));</span>
+</pre>
 <p>
             </p>
 <p>
@@ -110,7 +115,8 @@ test at the 5% significance
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"]"</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
index 5ad0dd62e..0ddf31ea5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="geometric_eg.html" title="Geometric Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="geometric_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_eg/neg_binom_conf.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg"></a><a class="link" href="neg_binom_eg.html" title="Negative Binomial Distribution Examples">Negative
           Binomial Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
index 2762a0ae3..523eb5e66 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="neg_binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_conf" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_conf">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.neg_binom_conf"></a><a class="link" href="neg_binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution">Calculating
             Confidence Limits on the Frequency of Occurrence for the Negative Binomial
@@ -67,7 +67,8 @@
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">iomanip</span><span class="special">&gt;</span>
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
-<span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">left</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">fixed</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">right</span><span class="special">;</span></pre>
+<span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">left</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">fixed</span><span class="special">;</span> <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">right</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -76,7 +77,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
+</pre>
 <p>
             </p>
 <p>
@@ -112,7 +114,8 @@
            <span class="string">"___________________________________________\n"</span>
            <span class="string">"Confidence        Lower          Upper\n"</span>
            <span class="string">" Value (%)        Limit          Limit\n"</span>
-           <span class="string">"___________________________________________\n"</span><span class="special">;</span></pre>
+           <span class="string">"___________________________________________\n"</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -142,7 +145,8 @@
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">fixed</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">5</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">right</span> <span class="special">&lt;&lt;</span> <span class="identifier">upper</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// void confidence_limits_on_frequency(unsigned trials, unsigned successes)</span></pre>
+<span class="special">}</span> <span class="comment">// void confidence_limits_on_frequency(unsigned trials, unsigned successes)</span>
+</pre>
 <p>
             </p>
 <p>
@@ -159,7 +163,6 @@
 
   <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
-
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
index 93674e17d..2171cbfca 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for the Negative Binomial.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_conf.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_example1.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_size_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_neg_binom_size_eg">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.neg_binom_size_eg"></a><a class="link" href="neg_binom_size_eg.html" title="Estimating Sample Sizes for the Negative Binomial.">Estimating
             Sample Sizes for the Negative Binomial.</a>
@@ -48,7 +48,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">);</span></pre>
+<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">);</span>
+</pre>
 <p>
             </p>
 <p>
@@ -58,7 +59,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span> <span class="number">0.5</span><span class="special">,</span> <span class="number">0.25</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
+</pre>
 <p>
             </p>
 <p>
@@ -80,8 +82,7 @@
             </p>
 <p>
 </p>
-<pre class="programlisting">
-<span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">)</span>
+<pre class="programlisting"><span class="keyword">void</span> <span class="identifier">find_number_of_trials</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">failures</span><span class="special">,</span> <span class="keyword">double</span> <span class="identifier">p</span><span class="special">)</span>
 <span class="special">{</span>
    <span class="comment">// trials = number of trials</span>
    <span class="comment">// failures = number of failures before achieving required success(es).</span>
@@ -107,7 +108,8 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// void find_number_of_trials(double failures, double p)</span></pre>
+<span class="special">}</span> <span class="comment">// void find_number_of_trials(double failures, double p)</span>
+</pre>
 <p>
             </p>
 <p>
@@ -127,7 +129,6 @@
 
     <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
-
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
index f30f63f88..3380bd50d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Sales Quota Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_size_eg.html" title="Estimating Sample Sizes for the Negative Binomial.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_size_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="negative_binomial_example2.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example1" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example1">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.negative_binomial_example1"></a><a class="link" href="negative_binomial_example1.html" title="Negative Binomial Sales Quota Example.">Negative
             Binomial Sales Quota Example.</a>
@@ -73,7 +73,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_OVERFLOW_ERROR_POLICY</span> <span class="identifier">ignore_error</span>
-<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span></pre>
+<span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span> <span class="identifier">real</span>
+</pre>
 <p>
             </p>
 <p>
@@ -124,7 +125,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">try</span>
-<span class="special">{</span></pre>
+<span class="special">{</span>
+</pre>
 <p>
             </p>
 <p>
@@ -134,7 +136,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">sales_quota</span> <span class="special">=</span> <span class="number">5</span><span class="special">;</span> <span class="comment">// Pat's sales quota - successes (r).</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">sales_quota</span> <span class="special">=</span> <span class="number">5</span><span class="special">;</span> <span class="comment">// Pat's sales quota - successes (r).</span>
+</pre>
 <p>
             </p>
 <p>
@@ -143,7 +146,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">0.4</span><span class="special">;</span> <span class="comment">// success_fraction (p) - so failure_fraction is 0.6.</span></pre>
+<pre class="programlisting"><span class="keyword">double</span> <span class="identifier">success_fraction</span> <span class="special">=</span> <span class="number">0.4</span><span class="special">;</span> <span class="comment">// success_fraction (p) - so failure_fraction is 0.6.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -160,7 +164,8 @@
             </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="identifier">sales_quota</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span></pre>
+<pre class="programlisting"><span class="identifier">negative_binomial</span> <span class="identifier">nb</span><span class="special">(</span><span class="identifier">sales_quota</span><span class="special">,</span> <span class="identifier">success_fraction</span><span class="special">);</span> <span class="comment">// type double by default.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -178,7 +183,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"With a success rate of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">success_fraction</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">", he might expect, on average,\n"</span>
     <span class="string">"to need to visit about "</span> <span class="special">&lt;&lt;</span> <span class="identifier">success_fraction</span> <span class="special">*</span> <span class="identifier">all_houses</span>
-    <span class="special">&lt;&lt;</span> <span class="string">" houses in order to sell all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">successes</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" bars. "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+    <span class="special">&lt;&lt;</span> <span class="string">" houses in order to sell all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nb</span><span class="special">.</span><span class="identifier">successes</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">" bars. "</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Pat has a sales per house success rate of 0.4.
@@ -200,7 +206,8 @@ to need to visit about 12 houses in order to sell all 5 bars.
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">5</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// == pdf(nb, 0)</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">5</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// == pdf(nb, 0)</span>
+</pre>
 <p>
             </p>
 <p>
@@ -220,7 +227,8 @@ to need to visit about 12 houses in order to sell all 5 bars.
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the 7th house is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">7</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the 8th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 6th house is 0.03072
@@ -240,7 +248,8 @@ Probability that Pat finishes on the 8th house is 0.077414
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">6</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 1 failure.</span>
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">7</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 2 failures.</span>
     <span class="special">+</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="comment">// 3 failures.</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">pdf(sales_quota) + pdf(6) + pdf(7) + pdf(8) = 0.17367
@@ -253,7 +262,8 @@ Probability that Pat finishes on the 8th house is 0.077414
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">8</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of selling his quota of 5 bars on or before the 8th house is 0.17367
@@ -264,7 +274,8 @@ Probability that Pat finishes on the 8th house is 0.077414
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">10</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">10</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes exactly on the 10th house is 0.10033
@@ -276,7 +287,8 @@ Probability of selling his quota of 5 bars on or before the 10th house is 0.3669
   <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">11</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">11</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 11th house is 0.10033
@@ -290,7 +302,8 @@ on or before the 11th house is 0.46723
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="number">12</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">12</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">12</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability that Pat finishes on the 12th house is 0.094596
@@ -306,7 +319,8 @@ on or before the 12th house is 0.56182
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability that Pat finishes on the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -326,7 +340,8 @@ on or before the 12th house is 0.56182
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of selling his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\non or before the "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span> <span class="special">&lt;&lt;</span> <span class="string">"th house is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of selling his quota of 5 bars
@@ -367,7 +382,8 @@ on or before the 30th house is 0.99849
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nProbability of failing to sell his quota of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span>
   <span class="special">&lt;&lt;</span> <span class="string">" bars\neven after visiting all "</span> <span class="special">&lt;&lt;</span> <span class="identifier">all_houses</span> <span class="special">&lt;&lt;</span> <span class="string">" houses is "</span>
-  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">all_houses</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of failing to sell his quota of 5 bars
@@ -380,7 +396,8 @@ even after visiting all 30 houses is 0.0015101
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="special">(</span><span class="number">8</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">));</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of meeting sales quota on or before 8th house is "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Probability of meeting sales quota on or before 8th house is "</span><span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">Probability of meeting sales quota on or before 8th house is 0.174
@@ -390,7 +407,8 @@ even after visiting all 30 houses is 0.0015101
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span>
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="identifier">cout</span><span class="special">&lt;&lt;</span> <span class="string">" quantile(nb, p) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span><span class="special">&lt;&lt;</span> <span class="string">" quantile(nb, p) = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 0.17367, then the finishing house is 8
@@ -405,7 +423,8 @@ even after visiting all 30 houses is 0.0015101
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="number">1.</span>
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">//  1.#INF == infinity.</span></pre>
+<span class="comment">//  1.#INF == infinity.</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 1, then the finishing house is 1.#INF
@@ -422,7 +441,8 @@ even after visiting all 30 houses is 0.0015101
     <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">0.5</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If the confidence of meeting sales quota is "</span> <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span> <span class="comment">// 30 th</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", then the finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="number">1</span> <span class="special">-</span> <span class="number">0.00151</span><span class="special">)</span> <span class="special">+</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">If the confidence of meeting sales quota is 0, then the finishing house is 5
@@ -441,7 +461,8 @@ If the confidence of meeting sales quota is 0.99849, then the finishing house is
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If confidence of meeting quota is zero\n(we assume all houses are successful sales)"</span>
-  <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">sales_quota</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">If confidence of meeting quota is zero (we assume all houses are successful sales), then finishing house is 5
@@ -460,7 +481,8 @@ If confidence of meeting quota is 0, then finishing house is 5
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"If confidence of meeting quota is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">ps</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span>
      <span class="special">&lt;&lt;</span> <span class="string">", then finishing house is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">ps</span><span class="special">[</span><span class="identifier">i</span><span class="special">])</span> <span class="special">+</span> <span class="identifier">sales_quota</span>
      <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">If confidence of meeting quota is 0, then finishing house is 5
@@ -514,7 +536,8 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 <span class="special">{</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">i</span> <span class="special">&lt;&lt;</span> <span class="string">"                             "</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">8</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">nb</span><span class="special">,</span> <span class="identifier">i</span> <span class="special">-</span> <span class="identifier">sales_quota</span><span class="special">)</span>  <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <pre class="programlisting">House for 5 th (last) sale.  Probability (%)
@@ -555,7 +578,8 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 <span class="keyword">catch</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">&amp;</span> <span class="identifier">e</span><span class="special">)</span>
 <span class="special">{</span> <span class="comment">// Since we have set an overflow policy of ignore_error,</span>
   <span class="comment">// an overflow exception should never be thrown.</span>
-   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
+   <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"\nMessage from thrown exception was:\n "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
index af3dfa805..a0d451a75 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Table Printing Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="negative_binomial_example1.html" title="Negative Binomial Sales Quota Example.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="negative_binomial_example1.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../neg_binom_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example2" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_neg_binom_eg_negative_binomial_example2">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.neg_binom_eg.negative_binomial_example2"></a><a class="link" href="negative_binomial_example2.html" title="Negative Binomial Table Printing Example.">Negative
             Binomial Table Printing Example.</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
index 845fbc943..447cc2737 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="neg_binom_eg/negative_binomial_example2.html" title="Negative Binomial Table Printing Example.">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="neg_binom_eg/negative_binomial_example2.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="normal_example/normal_misc.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_normal_example" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_normal_example">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.normal_example"></a><a class="link" href="normal_example.html" title="Normal Distribution Examples">Normal
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
index 07541a86e..6ac4cc272 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Some Miscellaneous Examples of the Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../normal_example.html" title="Normal Distribution Examples">
 <link rel="prev" href="../normal_example.html" title="Normal Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../normal_example.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../inverse_chi_squared_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_normal_example_normal_misc" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_normal_example_normal_misc">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc"></a><a class="link" href="normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution">Some
             Miscellaneous Examples of the Normal (Gaussian) Distribution</a>
@@ -58,7 +58,8 @@
 
   <span class="keyword">try</span>
   <span class="special">{</span>
-    <span class="special">{</span> <span class="comment">// Traditional tables and values.</span></pre>
+    <span class="special">{</span> <span class="comment">// Traditional tables and values.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -77,7 +78,8 @@
 <span class="comment">// Construct a standard normal distribution s</span>
   <span class="identifier">normal</span> <span class="identifier">s</span><span class="special">;</span> <span class="comment">// (default mean = zero, and standard deviation = unity)</span>
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Standard normal distribution, mean = "</span><span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span>
-    <span class="special">&lt;&lt;</span> <span class="string">", standard deviation = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+    <span class="special">&lt;&lt;</span> <span class="string">", standard deviation = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -93,7 +95,8 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">precision</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span></pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span>
+</pre>
 <p>
             </p>
 <p>
@@ -112,7 +115,8 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">left</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">3</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">6</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" "</span>
     <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">precision</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">12</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span></pre>
+<span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="number">6</span><span class="special">);</span> <span class="comment">// default</span>
+</pre>
 <p>
             </p>
 <p>
@@ -134,7 +138,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">z</span> <span class="special">=</span> <span class="number">2.</span><span class="special">;</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Area for z = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// to get the area for z.</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Area for z = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">z</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="identifier">z</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// to get the area for z.</span>
+</pre>
 <p>
             </p>
 <p>
@@ -146,7 +151,8 @@
 <p>
 </p>
 <pre class="programlisting">  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of area has a z below "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// 95% of area has a z below 1.64485</span></pre>
+<span class="comment">// 95% of area has a z below 1.64485</span>
+</pre>
 <p>
             </p>
 <p>
@@ -157,7 +163,8 @@
 </p>
 <pre class="programlisting">  <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of area has a z between "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span>
     <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="special">-</span><span class="identifier">quantile</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">0.975</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">// 95% of area has a z between 1.95996 and -1.95996</span></pre>
+<span class="comment">// 95% of area has a z between 1.95996 and -1.95996</span>
+</pre>
 <p>
             </p>
 <p>
@@ -172,7 +179,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha1</span> <span class="special">=</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="special">-</span><span class="number">1</span><span class="special">)</span> <span class="special">*</span> <span class="number">2</span><span class="special">;</span> <span class="comment">// 0.3173105078629142</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">17</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">"Significance level for z == 1 is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha1</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setprecision</span><span class="special">(</span><span class="number">17</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">"Significance level for z == 1 is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha1</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -181,7 +189,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">alpha</span><span class="special">[]</span> <span class="special">=</span> <span class="special">{</span><span class="number">0.3173105078629142</span><span class="special">,</span> <span class="comment">// z for 1 standard deviation.</span>
-  <span class="number">0.20</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span></pre>
+  <span class="number">0.20</span><span class="special">,</span> <span class="number">0.1</span><span class="special">,</span> <span class="number">0.05</span><span class="special">,</span> <span class="number">0.01</span><span class="special">,</span> <span class="number">0.001</span><span class="special">,</span> <span class="number">0.0001</span><span class="special">,</span> <span class="number">0.00001</span> <span class="special">};</span>
+</pre>
 <p>
             </p>
 <p>
@@ -198,7 +207,8 @@
   <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">15</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]</span> <span class="special">/</span><span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span>  <span class="identifier">alpha</span><span class="special">[</span><span class="identifier">i</span><span class="special">]/</span><span class="number">2</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
   <span class="comment">// Use quantile(complement(s, alpha[i]/2)) to avoid potential loss of accuracy from quantile(s,  1 - alpha[i]/2) </span>
 <span class="special">}</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -241,7 +251,8 @@
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction 2 standard deviations within either side of mean is "</span>
   <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">2</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction 3 standard deviations within either side of mean is "</span>
-  <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">3</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="number">1</span> <span class="special">-</span>  <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">s</span><span class="special">,</span> <span class="number">3</span> <span class="special">*</span> <span class="identifier">s</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()))</span> <span class="special">*</span> <span class="number">2</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -289,7 +300,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <p>
 </p>
 <pre class="programlisting"><span class="comment">// K. Krishnamoorthy, Handbook of Statistical Distributions with Applications,</span>
- <span class="comment">// ISBN 1 58488 635 8, page 125, example 10.3.5</span></pre>
+ <span class="comment">// ISBN 1 58488 635 8, page 125, example 10.3.5</span>
+</pre>
 <p>
             </p>
 <p>
@@ -303,7 +315,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">mean_life</span> <span class="special">=</span> <span class="number">1100.</span><span class="special">;</span>
 <span class="keyword">double</span> <span class="identifier">life_standard_deviation</span> <span class="special">=</span> <span class="number">100.</span><span class="special">;</span>
 <span class="identifier">normal</span> <span class="identifier">bulbs</span><span class="special">(</span><span class="identifier">mean_life</span><span class="special">,</span> <span class="identifier">life_standard_deviation</span><span class="special">);</span>
-<span class="keyword">double</span> <span class="identifier">expected_life</span> <span class="special">=</span> <span class="number">1000.</span><span class="special">;</span></pre>
+<span class="keyword">double</span> <span class="identifier">expected_life</span> <span class="special">=</span> <span class="number">1000.</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -321,7 +334,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Fraction of bulbs that will last between "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">min_life</span> <span class="special">&lt;&lt;</span> <span class="string">" and "</span> <span class="special">&lt;&lt;</span> <span class="identifier">max_life</span> <span class="special">&lt;&lt;</span> <span class="string">" is "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">max_life</span><span class="special">)</span>  <span class="comment">// P(X &lt;= 1200)</span>
-   <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">min_life</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;= 900)</span></pre>
+   <span class="special">-</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">bulbs</span><span class="special">,</span> <span class="identifier">min_life</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;= 900)</span>
+</pre>
 <p>
             </p>
 <div class="note"><table border="0" summary="Note">
@@ -354,7 +368,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="keyword">double</span> <span class="identifier">stock</span> <span class="special">=</span> <span class="number">160.</span><span class="special">;</span> <span class="comment">// per week.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Percentage of weeks overstocked "</span>
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">sacks</span><span class="special">,</span> <span class="identifier">stock</span><span class="special">)</span> <span class="special">*</span> <span class="number">100.</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// P(X &lt;=160)</span>
-<span class="comment">// Percentage of weeks overstocked 97.7</span></pre>
+<span class="comment">// Percentage of weeks overstocked 97.7</span>
+</pre>
 <p>
             </p>
 <p>
@@ -364,7 +379,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <p>
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">stock_95</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">sacks</span><span class="special">,</span> <span class="number">0.95</span><span class="special">);</span>
-<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Store should stock "</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">stock_95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">" sacks to meet 95% of demands."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+<span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Store should stock "</span> <span class="special">&lt;&lt;</span> <span class="keyword">int</span><span class="special">(</span><span class="identifier">stock_95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="string">" sacks to meet 95% of demands."</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -421,7 +437,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">normal</span> <span class="identifier">nominal_packs</span><span class="special">(</span><span class="identifier">nominal_mean</span><span class="special">,</span> <span class="identifier">standard_deviation</span><span class="special">);</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Setting the packer to "</span> <span class="special">&lt;&lt;</span> <span class="identifier">nominal_mean</span> <span class="special">&lt;&lt;</span> <span class="string">" will mean that "</span>
   <span class="special">&lt;&lt;</span> <span class="string">"fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">nominal_packs</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -446,7 +463,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 </p>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">p</span> <span class="special">=</span> <span class="number">0.05</span><span class="special">;</span> <span class="comment">// wanted p th quantile.</span>
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Quantile of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">p</span> <span class="special">&lt;&lt;</span> <span class="string">" = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">packs</span><span class="special">,</span> <span class="identifier">p</span><span class="special">)</span>
-  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">", mean = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">mean</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="string">", sd = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">packs</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">//</span>
+</pre>
 <p>
             </p>
 <p>
@@ -470,7 +488,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack05</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack05</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="comment">//</span></pre>
+<span class="comment">//</span>
+</pre>
 <p>
             </p>
 <p>
@@ -490,7 +509,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span><span class="string">"Fraction of packs &gt;= "</span> <span class="special">&lt;&lt;</span> <span class="identifier">under_weight</span> <span class="special">&lt;&lt;</span> <span class="string">" with a mean of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">mean</span>
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack06</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
-  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span></pre>
+  <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack06</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
             </p>
 <p>
@@ -531,7 +551,8 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
   <span class="special">&lt;&lt;</span> <span class="string">" and standard deviation of "</span> <span class="special">&lt;&lt;</span> <span class="identifier">pack95</span><span class="special">.</span><span class="identifier">standard_deviation</span><span class="special">()</span>
   <span class="special">&lt;&lt;</span> <span class="string">" is "</span> <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">pack95</span><span class="special">,</span> <span class="identifier">under_weight</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
-<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0608 is 0.95</span></pre>
+<span class="comment">// Fraction of packs &gt;= 2.9 with a mean of 3 and standard deviation of 0.0608 is 0.95</span>
+</pre>
 <p>
             </p>
 <p>
@@ -570,7 +591,6 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
   <span class="special">&lt;&lt;</span> <span class="identifier">cdf</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">bolts</span><span class="special">,</span> <span class="identifier">top</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 
 <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"95% of bolts are shorter than "</span> <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">bolts</span><span class="special">,</span> <span class="number">0.95</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-
 </pre>
 <p>
             </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
index 3619b9509..c888c5f48 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Student's t Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="dist_construct_eg.html" title="Distribution Construction Example">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_construct_eg.html"><img src="../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../weg.html"><img src="../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../index.html"><img src="../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="st_eg/tut_mean_intervals.html"><img src="../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg">
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg"></a><a class="link" href="st_eg.html" title="Student's t Distribution Examples">Student's t
           Distribution Examples</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
index 14b0fb82e..9e0bf08fa 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing two paired samples with the Student's t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="two_sample_students_t.html" title="Comparing the means of two samples with the Students-t test">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="two_sample_students_t.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../cs_eg.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_paired_st" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_paired_st">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.paired_st"></a><a class="link" href="paired_st.html" title="Comparing two paired samples with the Student's t distribution">Comparing
             two paired samples with the Student's t distribution</a>
@@ -42,20 +42,20 @@
 <p>
               That means we can:
             </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                   <a class="link" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">Calculate
                   confidence intervals of the mean</a>. If the endpoints of the
                   interval differ in sign then we are unable to reject the null-hypothesis
                   that there is no change.
                 </li>
-<li>
+<li class="listitem">
                   <a class="link" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>Test
                   whether the true mean is zero</a>. If the result is consistent
                   with a true mean of zero, then we are unable to reject the null-hypothesis
                   that there is no change.
                 </li>
-<li>
+<li class="listitem">
                   <a class="link" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">Calculate
                   how many pairs of readings we would need in order to obtain a significant
                   result</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
index 391b5e54e..30c04a1ba 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating confidence intervals on the mean with the Students-t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="../st_eg.html" title="Student's t Distribution Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tut_mean_test.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_intervals" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_intervals">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_intervals"></a><a class="link" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">Calculating
             confidence intervals on the mean with the Students-t distribution</a>
@@ -84,19 +84,19 @@
 <p>
               From the formula, it should be clear that:
             </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
                   The width of the confidence interval decreases as the sample size
                   increases.
                 </li>
-<li>
+<li class="listitem">
                   The width increases as the standard deviation increases.
                 </li>
-<li>
+<li class="listitem">
                   The width increases as the <span class="emphasis"><em>confidence level increases</em></span>
                   (0.5 towards 0.99999 - stronger).
                 </li>
-<li>
+<li class="listitem">
                   The width increases as the <span class="emphasis"><em>significance level decreases</em></span>
                   (0.5 towards 0.00000...01 - stronger).
                 </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
index c05d0cd17..a05fa0da1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_test.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="two_sample_students_t.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_size" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_size">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_size"></a><a class="link" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">Estimating
             how large a sample size would have to become in order to give a significant
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
index c417f5660..51bad107c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing a sample mean for difference from a "true" mean</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_intervals.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tut_mean_size.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_test" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_tut_mean_test">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.tut_mean_test"></a><a class="link" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>Testing
             a sample mean for difference from a "true" mean</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
index 660fbb04e..2789de4bb 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing the means of two samples with the Students-t test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tut_mean_size.html"><img src="../../../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../st_eg.html"><img src="../../../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../../../index.html"><img src="../../../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="paired_st.html"><img src="../../../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_dist_stat_tut_weg_st_eg_two_sample_students_t" lang="en">
+<div class="section math_toolkit_dist_stat_tut_weg_st_eg_two_sample_students_t">
 <div class="titlepage"><div><div><h6 class="title">
 <a name="math_toolkit.dist.stat_tut.weg.st_eg.two_sample_students_t"></a><a class="link" href="two_sample_students_t.html" title="Comparing the means of two samples with the Students-t test">Comparing
             the means of two samples with the Students-t test</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c.html b/doc/sf_and_dist/html/math_toolkit/extern_c.html
index f84c960d9..a530bb2e9 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 and C99 external "C" Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="utils/next_float/float_advance.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="extern_c/tr1.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c" lang="en">
+<div class="section math_toolkit_extern_c">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.extern_c"></a><a class="link" href="extern_c.html" title='TR1 and C99 external "C" Functions'>TR1 and C99 external "C"
     Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
index aeed4f50d..77cd4d152 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 C Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="tr1.html" title="C99 and TR1 C Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tr1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tr1_ref.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_c99" lang="en">
+<div class="section math_toolkit_extern_c_c99">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.c99"></a><a class="link" href="c99.html" title="C99 C Functions">C99 C Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
index e381cc3b9..a503b2915 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and TR1 C Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../extern_c.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="c99.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_tr1" lang="en">
+<div class="section math_toolkit_extern_c_tr1">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.tr1"></a><a class="link" href="tr1.html" title="C99 and TR1 C Functions Overview">C99 and TR1 C Functions Overview</a>
 </h3></div></div></div>
@@ -40,30 +40,30 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             The header to include is lightweight (i.e. fast to compile).
           </li>
-<li>
+<li class="listitem">
             The functions have extern "C" linkage, and so are usable from
             other languages (not just C and C++).
           </li>
-<li>
+<li class="listitem">
             C99 and C++ TR1 Standard compatibility.
           </li>
 </ul></div>
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             You will need to compile and link to the external Boost.Math libraries.
           </li>
-<li>
+<li class="listitem">
             Limited to support for the types, <code class="computeroutput"><span class="keyword">float</span></code>,
             <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li>
+<li class="listitem">
             Error handling is handled via setting ::errno and returning NaN's and
             infinities: this may be less flexible than an C++ exception based approach.
           </li>
@@ -265,12 +265,12 @@
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
           </li>
-<li>
+<li class="listitem">
             To include the TR1 headers and link against an external library.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
index 35cf64682..322e382bb 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 C Functions Quick Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="c99.html" title="C99 C Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="c99.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../extern_c.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../constants.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_extern_c_tr1_ref" lang="en">
+<div class="section math_toolkit_extern_c_tr1_ref">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.extern_c.tr1_ref"></a><a class="link" href="tr1_ref.html" title="TR1 C Functions Quick Reference">TR1 C Functions Quick
       Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview.html
index 5098226b9..fb3a92ee7 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../index.html" title="Math Toolkit">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../index.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="main_overview/intro.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview" lang="en">
+<div class="section math_toolkit_main_overview">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.main_overview"></a><a class="link" href="main_overview.html" title="Overview">Overview</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
index 1f1a8af5b..e9aa84d6e 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>If and How to Build a Boost.Math Library, and its Examples and Tests</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="perf_over.html" title="Performance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf_over.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="history1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_building" lang="en">
+<div class="section math_toolkit_main_overview_building">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.building"></a><a class="link" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">If and How to Build
       a Boost.Math Library, and its Examples and Tests</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
index 13070b190..bdb6ab8b6 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="error_handling.html" title="Error Handling">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_handling.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="config_macros.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_compilers_overview" lang="en">
+<div class="section math_toolkit_main_overview_compilers_overview">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.compilers_overview"></a><a class="link" href="compilers_overview.html" title="Compilers">Compilers</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
index f5755bb94..cefc0a7f8 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Configuration Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="compilers_overview.html" title="Compilers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="compilers_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_config_macros" lang="en">
+<div class="section math_toolkit_main_overview_config_macros">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.config_macros"></a><a class="link" href="config_macros.html" title="Configuration Macros">Configuration
       Macros</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
index 484a2e037..8b1526759 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Contact Info and Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="faq.html" title="Frequently Asked Questions FAQ">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="faq.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../dist.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_contact" lang="en">
+<div class="section math_toolkit_main_overview_contact">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.contact"></a><a class="link" href="contact.html" title="Contact Info and Support">Contact Info and
       Support</a>
@@ -30,12 +30,12 @@
 <p>
         The main support for this library is via the Boost mailing lists:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Use the <a href="http://www.boost.org/more/mailing_lists.htm#users" target="_top">boost-user
             list</a> for general support questions.
           </li>
-<li>
+<li class="listitem">
             Use the <a href="http://www.boost.org/more/mailing_lists.htm#main" target="_top">boost-developer
             list</a> for discussion about implementation and or submission of
             extensions.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 7baeff9e2..5730ce6e6 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Document Conventions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="navigation.html" title="Navigation">
@@ -22,46 +22,46 @@
 <div class="spirit-nav">
 <a accesskey="p" href="navigation.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hints.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_conventions" lang="en">
+<div class="section math_toolkit_main_overview_conventions">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id893363"></a>
+        <a class="indexterm" name="id845960"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             C++ Code is in <code class="computeroutput"><span class="identifier">fixed</span> <span class="identifier">width</span> <span class="identifier">font</span></code>
             and is syntax-highlighted in color, for example <code class="computeroutput"><span class="keyword">double</span></code>.
           </li>
-<li>
+<li class="listitem">
             Other code is in block <code class="literal">teletype fixed-width font</code>.
           </li>
-<li>
+<li class="listitem">
             Replaceable text that <span class="bold"><strong>you</strong></span> will need
             to supply is in <em class="replaceable"><code>italics</code></em>.
           </li>
-<li>
+<li class="listitem">
             If a name refers to a free function, it is specified like this: <code class="computeroutput"><span class="identifier">free_function</span><span class="special">()</span></code>;
             that is, it is in <em class="replaceable"><code>code font</code></em> and its name is
             followed by <code class="computeroutput"><span class="special">()</span></code> to indicate
             that it is a free function.
           </li>
-<li>
+<li class="listitem">
             If a name refers to a class template, it is specified like this: <code class="computeroutput"><span class="identifier">class_template</span><span class="special">&lt;&gt;</span></code>;
             that is, it is in code font and its name is followed by <code class="computeroutput"><span class="special">&lt;&gt;</span></code> to indicate that it is a class
             template.
           </li>
-<li>
+<li class="listitem">
             If a name refers to a function-like macro, it is specified like this:
             <code class="computeroutput"><span class="identifier">MACRO</span><span class="special">()</span></code>;
             that is, it is uppercase in code font and its name is followed by <code class="computeroutput"><span class="special">()</span></code> to indicate that it is a function-like
             macro. Object-like macros appear without the trailing <code class="computeroutput"><span class="special">()</span></code>.
           </li>
-<li>
+<li class="listitem">
             Names that refer to <span class="emphasis"><em>concepts</em></span> in the generic programming
             sense (like template parameter names) are specified in CamelCase.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
index 2ec7edcf9..f11c459cb 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Directory and File Structure</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="hints.html" title="Other Hints and tips">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hints.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespaces.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_directories" lang="en">
+<div class="section math_toolkit_main_overview_directories">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.directories"></a><a class="link" href="directories.html" title="Directory and File Structure">Directory and
       File Structure</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
index 16dd51c81..745d53842 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="result_type.html" title="Calculation of the Type of the Result">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="result_type.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="compilers_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_error_handling" lang="en">
+<div class="section math_toolkit_main_overview_error_handling">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.error_handling"></a><a class="link" href="error_handling.html" title="Error Handling">Error Handling</a>
 </h3></div></div></div>
@@ -34,11 +34,11 @@
 <p>
         Handling of errors by this library is split into two orthogonal parts:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             What kind of error has been raised?
           </li>
-<li>
+<li class="listitem">
             What should be done when the error is raised?
           </li>
 </ul></div>
@@ -766,16 +766,16 @@
         the default behaviours were chosen based on feedback during the formal review
         of this library. It was felt that:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Genuine errors should be flagged with exceptions rather than following
             C-compatible behaviour and setting <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>.
           </li>
-<li>
+<li class="listitem">
             Numeric underflow and denormalised results were not considered to be
             fatal errors in most cases, so it was felt that these should be ignored.
           </li>
-<li>
+<li class="listitem">
             If there is more than one error, only the first detected will be reported
             in the throw message.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
index 697e39a76..aee1d0c02 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Frequently Asked Questions FAQ</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="tr1.html" title="C99 and C++ TR1 C-style Functions">
@@ -22,13 +22,13 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tr1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="contact.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_faq" lang="en">
+<div class="section math_toolkit_main_overview_faq">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.faq"></a><a class="link" href="faq.html" title="Frequently Asked Questions FAQ">Frequently Asked Questions
       FAQ</a>
 </h3></div></div></div>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             <span class="emphasis"><em>I'm a FORTRAN/NAG/SPSS/SAS/Cephes/MathCad/R user and I don't
             see where the functions like dnorm(mean, sd) are in Boost.Math?</em></span>
             <br> Nearly all are provided, and many more like mean, skewness, quantiles,
@@ -42,7 +42,7 @@
             <span class="identifier">my_norm</span><span class="special">(</span><span class="number">0</span><span class="special">,</span> <span class="number">1</span><span class="special">);</span> <span class="identifier">pdf</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">,</span> <span class="number">2.0</span><span class="special">);</span></code>
             <br>
           </li>
-<li>
+<li class="listitem">
             I'm a user of <a href="http://support.sas.com/rnd/app/da/new/probabilityfunctions.html" target="_top">New
             SAS Functions for Computing Probabilities</a>. <br> You will find
             the interface more familar, but to be able to select a distribution (perhaps
@@ -51,7 +51,7 @@
             find useful): see <a href="http://sourceforge.net/projects/distexplorer/" target="_top">Statistical
             Distribution Explorer</a> <br> .
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I'm allegic to reading manuals and prefer to learn from examples.</em></span><br>
             Fear not - you are not alone! Many examples are available for functions
             and distributions. Some are referenced directly from the text. Others
@@ -60,7 +60,7 @@
             these, making sure that the Boost library is in the include directories
             list.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>How do I make sure that the Boost library is in the Visual
             Studio include directories list?</em></span><br> You can add an include
             path, for example, your Boost place /boost-latest_release, for example
@@ -72,7 +72,7 @@
             sheets to assist. You may find it convenient to create a new one adding
             \boost-latest_release; to the existing include items in $(IncludePath).
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I'm a FORTRAN/NAG/SPSS/SAS/Cephes/MathCad/R user and I don't
             see where the properties like mean, median, mode, variance, skewness
             of distributions are in Boost.Math?</em></span><br> They are all available
@@ -86,13 +86,13 @@
             <a class="link" href="../dist/dist_ref/nmp.html#math.dist.kurtosis">kurtosis</a>, <a class="link" href="../dist/dist_ref/nmp.html#math.dist.kurtosis_excess">kurtosis_excess</a>,
             <a class="link" href="../dist/dist_ref/nmp.html#math.dist.range">range</a> and <a class="link" href="../dist/dist_ref/nmp.html#math.dist.support">support</a>.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I am a C programmer. Can I user Boost.Math with C?</em></span><br>
             Yes you can, including all the special functions, and TR1 functions like
             isnan. They appear as C functions, by being declared as "extern
             C".
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I am a C# (Basic? F# FORTRAN? Other CLI?) programmer. Can I
             use Boost.Math with C#?</em></span> <br> Yes you can, including all
             the special functions, and TR1 functions like isnan. But you <span class="bold"><strong>must build the Boost.Math as a dynamic library (.dll) and
@@ -101,7 +101,7 @@
             app with a GUI. See <a href="http://sourceforge.net/projects/distexplorer/" target="_top">Statistical
             Distribution Explorer</a> <br>
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>What these "policies" things for?</em></span> <br>
             Policies are a powerful (if necessarily complex) fine-grain mechanism
             that allow you to customise the behaviour of the Boost.Math library according
@@ -109,21 +109,21 @@
             But if, very probably, the default behaviour suits you, you don't need
             to know more.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I am a C user and expect to see global C-style<code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
             set for overflow/errors etc?</em></span> <br> You can achieve what you
             want - see <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">error
             handling policies</a> and <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> and many examples.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I am a C user and expect to silently return a max value for
             overflow?</em></span> <br> You (and C++ users too) can return whatever
             you want on overflow - see <a class="link" href="error_handling.html#overflow_error">overflow_error</a>
             and <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">error
             handling policies</a> and several examples.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I don't want any error message for overflow etc?</em></span>
             <br> You can control exactly what happens for all the abnormal conditions,
             including the values returned. See <a class="link" href="error_handling.html#domain_error">domain_error</a>,
@@ -131,14 +131,14 @@
             handling policies</a> <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> etc and examples.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>My environment doesn't allow and/or I don't want exceptions.
             Can I still user Boost.Math?</em></span> <br> Yes but you must customise
             the error handling: see <a class="link" href="../policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers">user
             error handling</a> and <a class="link" href="../policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">changing
             policies defaults</a> .
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>The docs are several hundreds of pages long! Can I read the
             docs off-line or on paper?</em></span> <br> Yes - you can download the
             Boost current release of most documentation as a zip of pdfs (including
@@ -149,7 +149,7 @@
             Reader, Edit, Find ... This can often find what you seek, a partial substitute
             for a full index.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I want a compact version for an embedded application. Can I
             use float precision?</em></span> <br> Yes - by selecting RealType template
             parameter as float: for example normal_distribution&lt;float&gt; your_normal(mean,
@@ -157,7 +157,7 @@
             less that you hope for). You can also change the promotion policy, but
             accuracy might be much reduced.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I seem to get somewhat different results compared to other
             programs. Why?</em></span> We hope Boost.Math to be more accurate: our
             priority is accuracy (over speed). See the section on accuracy. But for
@@ -165,7 +165,7 @@
             the required accuracy. You might be able to squeeze a little more accuracy
             at the cost of runtime.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>Will my program run more slowly compared to other math functions
             and statistical libraries?</em></span> Probably, thought not always, and
             not by too much: our priority is accuracy. For most functions, making
@@ -174,18 +174,18 @@
             be able to gain a little more speed at the expense of accuracy. See detailed
             suggestions and results on <a class="link" href="../perf.html" title="Performance">performance</a>.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>How do I handle infinity and NaNs portably?</em></span> <br>
             See <a class="link" href="../utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">nonfinite fp_facets</a>
             for Facets for Floating-Point Infinities and NaNs.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>Where are the pre-built libraries?</em></span> <br> Good news
             - you probably don't need any! - just #include &lt;boost/math/distribution_you_want&gt;.
             But in the unlikely event that you do, see <a class="link" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">building
             libraries</a>.
           </li>
-<li>
+<li class="listitem">
             <span class="emphasis"><em>I don't see the function or distribution that I want.</em></span>
             <br> You could try an email to ask the authors - but no promises!
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
index 0ccb9275c..53a2dae49 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Other Hints and tips</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="conventions.html" title="Document Conventions">
@@ -22,28 +22,28 @@
 <div class="spirit-nav">
 <a accesskey="p" href="conventions.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="directories.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_hints" lang="en">
+<div class="section math_toolkit_main_overview_hints">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.hints"></a><a class="link" href="hints.html" title="Other Hints and tips">Other Hints and tips</a>
 </h3></div></div></div>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             If you have a feature request, or if it appears that the implementation
             is in error, please search first in the <a href="https://svn.boost.org/trac/boost/" target="_top">Boost
             Trac</a>.
           </li>
-<li>
+<li class="listitem">
             <a href="https://svn.boost.org/trac/boost/" target="_top">Trac</a> entries may
             indicate that updates or corrections that solve your problem are in
             <a href="http://svn.boost.org/svn/boost/trunk" target="_top">Boost-trunk</a>
             where changes are being assembled and tested ready for the next release.
             You may, at your own risk, download new versions from there.
           </li>
-<li>
+<li class="listitem">
             If you do not understand why things work the way they do, see the <span class="emphasis"><em>rationale</em></span>
             section.
           </li>
-<li>
+<li class="listitem">
             If you do not find your idea/feature/complaint, please reach the author
             preferably through the Boost development list, or email the author(s)
             direct.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index 7c2f86b2b..37577bd5c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="building.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tr1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_history1" lang="en">
+<div class="section math_toolkit_main_overview_history1">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's
       New</a>
@@ -37,31 +37,27 @@
 <a name="math_toolkit.main_overview.history1.h0"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_52">Boost-1.52</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
             (reported by Thomas Mang).
-          </li></ul></div>
-<h5>
-<a name="math_toolkit.main_overview.history1.h1"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
-      </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+          </li>
+<li class="listitem">
             Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
             and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
           </li>
-<li>
+<li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
           </li>
-<li>
+<li class="listitem">
             Fixed issue in Hankel functions that causes incorrect values to be returned
             for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
-<li>
+<li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
@@ -71,32 +67,32 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h2"></a>
+<a name="math_toolkit.main_overview.history1.h1"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
             three namespaces.
           </li>
-<li>
+<li class="listitem">
             Added the Owen's T function and Skew Normal distribution written by Benjamin
             Sobotta: see <a class="link" href="../special/owens_t.html" title="Owen's T function">Owens T</a>
             and skew_normal_distrib.
           </li>
-<li>
+<li class="listitem">
             Added Hankel functions <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>,
             <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_2</a>,
             <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_1</a>
             and <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_2</a>.
           </li>
-<li>
+<li class="listitem">
             Corrected issue <a href="https://svn.boost.org/trac/boost/ticket/6627" target="_top">#6627
             nonfinite_num_put formatting of 0.0 is incorrect</a> based on a patch
             submitted by K R Walker.
           </li>
-<li>
+<li class="listitem">
             Changed constant initialization mechanism so that it is thread safe even
             for user-defined types, also so that user defined types get the full
             precision of the constant, even when <code class="computeroutput"><span class="keyword">long</span>
@@ -104,46 +100,46 @@
             128-bit rational approximations will work with UDT's and do the right
             thing, even though <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code> may be only 64 or 80 bits.
           </li>
-<li>
+<li class="listitem">
             Fixed issue in <code class="computeroutput"><span class="identifier">bessel_jy</span></code>
             which causes Y<sub>8.5</sub>(4&#960;) to yield a NaN.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h3"></a>
+<a name="math_toolkit.main_overview.history1.h2"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
             (with underscore separator). (issue <a href="https://svn.boost.org/trac/boost/ticket/6199" target="_top">#6199</a>).
           </li>
-<li>
+<li class="listitem">
             Refactored test data and some special function code to improve support
             for arbitary precision and/or expression-template-enabled types.
           </li>
-<li>
+<li class="listitem">
             Added new faster zeta function evaluation method.
           </li>
 </ul></div>
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
-<li>
+<li class="listitem">
             Corrected branch cuts on the complex inverse trig functions, to handle
             signed zeros (issue <a href="https://svn.boost.org/trac/boost/ticket/6171" target="_top">#6171</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed bug in <code class="computeroutput"><span class="identifier">bessel_yn</span></code>
             which caused incorrect overflow errors to be raised for negative <span class="emphasis"><em>n</em></span>
             (issue <a href="https://svn.boost.org/trac/boost/ticket/6367" target="_top">#6367</a>).
           </li>
-<li>
+<li class="listitem">
             Also fixed minor/cosmetic/configuration issues <a href="https://svn.boost.org/trac/boost/ticket/6120" target="_top">#6120</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6191" target="_top">#6191</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>,
@@ -154,356 +150,356 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h4"></a>
+<a name="math_toolkit.main_overview.history1.h3"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
             of these functions. Fixes issue <a href="https://svn.boost.org/trac/boost/ticket/5560" target="_top">#5560</a>
           </li>
-<li>
+<li class="listitem">
             Added an example of using Inverse Chi-Squared distribution for Bayesian
             statistics, provided by Thomas Mang.
           </li>
-<li>
+<li class="listitem">
             Added tests to use improved version of lexical_cast which handles C99
             nonfinites without using globale facets.
           </li>
-<li>
+<li class="listitem">
             Corrected wrong out-of-bound uniform distribution CDF complement values
             <a href="https://svn.boost.org/trac/boost/ticket/5733" target="_top">#5733</a>.
           </li>
-<li>
+<li class="listitem">
             Enabled long double support on OpenBSD (issue <a href="https://svn.boost.org/trac/boost/ticket/6014" target="_top">#6014</a>).
           </li>
-<li>
+<li class="listitem">
             Changed nextafter and related functions to behave in the same way as
             other implementations - so that nextafter(+INF, 0) is a finite value
             (issue <a href="https://svn.boost.org/trac/boost/ticket/5823" target="_top">#5832</a>).
           </li>
-<li>
+<li class="listitem">
             Changed tuple include configuration to fix issue when using in conjunction
             with Boost.Tr1 (issue <a href="https://svn.boost.org/trac/boost/ticket/5934" target="_top">#5934</a>).
           </li>
-<li>
+<li class="listitem">
             Changed class eps_tolerance to behave correctly when both ends of the
             range are zero (issue <a href="https://svn.boost.org/trac/boost/ticket/6001" target="_top">#6001</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed missing include guards on prime.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5927" target="_top">#5927</a>).
           </li>
-<li>
+<li class="listitem">
             Removed unused/undocumented constants from constants.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed missing std:: prefix in nonfinite_num_facets.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5914" target="_top">#5914</a>).
           </li>
-<li>
+<li class="listitem">
             Minor patches for Cray compiler compatibility.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h5"></a>
+<a name="math_toolkit.main_overview.history1.h4"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
           </li>
-<li>
+<li class="listitem">
             Addition of nonfinite facets from Johan Rade, with tests, examples of
             use for C99 format infinity and NaN, and documentation.
           </li>
-<li>
+<li class="listitem">
             Added tests and documentation of changesign from Johan Rade.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h6"></a>
+<a name="math_toolkit.main_overview.history1.h5"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h7"></a>
+<a name="math_toolkit.main_overview.history1.h6"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
-<li>
+<li class="listitem">
             Added information about configuration macros.
           </li>
-<li>
+<li class="listitem">
             Added support for mpreal as a real-numbered type.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h8"></a>
+<a name="math_toolkit.main_overview.history1.h7"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
           </li>
-<li>
+<li class="listitem">
             Added inverse gamma distribution and inverse chi_square and scaled inverse
             chi_square.
           </li>
-<li>
+<li class="listitem">
             Editorial revision of documentation, and added FAQ.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h9"></a>
+<a name="math_toolkit.main_overview.history1.h8"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
-<li>
+<li class="listitem">
             Fixed numerical error in the quantile of the Student's T distribution:
             the function was returning garbage values for non-integer degrees of
             freedom between 2 and 3.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h10"></a>
+<a name="math_toolkit.main_overview.history1.h9"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h11"></a>
+<a name="math_toolkit.main_overview.history1.h10"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added support for MPFR as a bignum type.
           </li>
-<li>
+<li class="listitem">
             Added some full specializations of the policy classes to reduce compile
             times.
           </li>
-<li>
+<li class="listitem">
             Added logistic and hypergeometric distributions, from Gautam Sewani's
             Google Summer of Code project.
           </li>
-<li>
+<li class="listitem">
             Added Laplace distribution submitted by Thijs van den Berg.
           </li>
-<li>
+<li class="listitem">
             Updated performance test code to include new distributions, and improved
             the performance of the non-central distributions.
           </li>
-<li>
+<li class="listitem">
             Added SSE2 optimised <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos
             approximation</a> code, from Gautam Sewani's Google Summer of Code
             project.
           </li>
-<li>
+<li class="listitem">
             Fixed bug in cyl_bessel_i that used an incorrect approximation for &#957; =
             0.5, also effects the non-central Chi Square Distribution when &#957; = 3, see
             bug report <a href="https://svn.boost.org/trac/boost/ticket/2877" target="_top">#2877</a>.
           </li>
-<li>
+<li class="listitem">
             Fixed minor bugs <a href="https://svn.boost.org/trac/boost/ticket/2873" target="_top">#2873</a>.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h12"></a>
+<a name="math_toolkit.main_overview.history1.h11"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
-<li>
+<li class="listitem">
             Fixed code so that it compiles in GCC's -pedantic mode (bug report <a href="https://svn.boost.org/trac/boost/ticket/1451" target="_top">#1451</a>).
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h13"></a>
+<a name="math_toolkit.main_overview.history1.h12"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h14"></a>
+<a name="math_toolkit.main_overview.history1.h13"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Noncentral Chi Squared Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral Beta Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral F Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral T Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Exponential Integral Functions.
           </li>
-<li>
+<li class="listitem">
             Added Zeta Function.
           </li>
-<li>
+<li class="listitem">
             Added Rounding and Truncation functions.
           </li>
-<li>
+<li class="listitem">
             Added Compile time powers of runtime bases.
           </li>
-<li>
+<li class="listitem">
             Added SSE2 optimizations for Lanczos evaluation.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h15"></a>
+<a name="math_toolkit.main_overview.history1.h14"></a>
         <span><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Policy based framework that allows fine grained control over function
             behaviour.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed default behaviour
             for domain, pole and overflow errors to throw an exception (based on
             review feedback), this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed exception thrown
             when an internal evaluation error occurs to boost::math::evaluation_error.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed discrete quantiles
             to return an integer result: this is anything up to 20 times faster than
             finding the true root, this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li>
+<li class="listitem">
             Polynomial/rational function evaluation is now customisable and hopefully
             faster than before.
           </li>
-<li>
+<li class="listitem">
             Added performance test program.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h16"></a>
+<a name="math_toolkit.main_overview.history1.h15"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li>
+<li class="listitem">
             Added C# "Distribution Explorer" demo application.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h17"></a>
+<a name="math_toolkit.main_overview.history1.h16"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implemented the main probability distribution and density functions.
           </li>
-<li>
+<li class="listitem">
             Implemented digamma.
           </li>
-<li>
+<li class="listitem">
             Added more factorial functions.
           </li>
-<li>
+<li class="listitem">
             Implemented the Hermite, Legendre and Laguerre polynomials plus the spherical
             harmonic functions from TR1.
           </li>
-<li>
+<li class="listitem">
             Moved Xiaogang Zhang's elliptic integral code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li>
+<li class="listitem">
             Moved Hubert Holin's existing Boost.Math special functions into this
             library and brought them into line with the rest of the code.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h18"></a>
+<a name="math_toolkit.main_overview.history1.h17"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implement preview release of the statistical distributions.
           </li>
-<li>
+<li class="listitem">
             Added statistical distributions tutorial.
           </li>
-<li>
+<li class="listitem">
             Implemented root finding algorithms.
           </li>
-<li>
+<li class="listitem">
             Implemented the inverses of the incomplete gamma and beta functions.
           </li>
-<li>
+<li class="listitem">
             Rewrite erf/erfc as rational approximations (valid to 128-bit precision).
           </li>
-<li>
+<li class="listitem">
             Integrated the statistical results generated from the test data with
             Boost.Test: uses a database of expected results, indexed by test, floating
             point type, platform, and compiler.
           </li>
-<li>
+<li class="listitem">
             Improved lgamma near 1 and 2 (rational approximations).
           </li>
-<li>
+<li class="listitem">
             Improved erf/erfc inverses (rational approximations).
           </li>
-<li>
+<li class="listitem">
             Implemented Rational function generation (the Remez method).
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h19"></a>
+<a name="math_toolkit.main_overview.history1.h18"></a>
         <span><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
-<li>
+<li class="listitem">
             Generate high quality test data, against which future improvements can
             be judged.
           </li>
-<li>
+<li class="listitem">
             Provide tools for the evaluation of infinite series, continued fractions,
             and rational functions.
           </li>
-<li>
+<li class="listitem">
             Provide tools for testing against tabulated test data, and collecting
             statistics on error rates.
           </li>
-<li>
+<li class="listitem">
             Provide sufficient docs for people to be able to find their way around
             the library.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
index b6e272042..25b5f635f 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>About the Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="../main_overview.html" title="Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../main_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="navigation.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_intro" lang="en">
+<div class="section math_toolkit_main_overview_intro">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.intro"></a><a class="link" href="intro.html" title="About the Math Toolkit">About the Math Toolkit</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
index 9d687619c..c1e51f122 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="directories.html" title="Directory and File Structure">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="directories.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="result_type.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_namespaces" lang="en">
+<div class="section math_toolkit_main_overview_namespaces">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.namespaces"></a><a class="link" href="namespaces.html" title="Namespaces">Namespaces</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index b911d5561..fcf929ceb 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Navigation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="intro.html" title="About the Math Toolkit">
@@ -22,30 +22,30 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="conventions.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_navigation" lang="en">
+<div class="section math_toolkit_main_overview_navigation">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id893234"></a>
+        <a class="indexterm" name="id845830"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             <span class="bold"><strong>Tutorials</strong></span> are listed in the <span class="emphasis"><em>Table
             of Contents</em></span> and include many examples that should help you
             get started quickly.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Source code</strong></span> of the many <span class="emphasis"><em>Examples</em></span>
             will often be your quickest starting point.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Index</strong></span> (general) includes all entries.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Specific Indexes</strong></span> list only functions,
             class signatures, macros and typedefs.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
index 746f8f66b..a30695657 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="threads.html" title="Thread Safety">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="threads.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="building.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_perf_over" lang="en">
+<div class="section math_toolkit_main_overview_perf_over">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.perf_over"></a><a class="link" href="perf_over.html" title="Performance">Performance</a>
 </h3></div></div></div>
@@ -46,13 +46,13 @@
         The two most important things you can do to ensure the best performance from
         this library are:
       </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             Turn on your compilers optimisations: the difference between "release"
             and "debug" builds can easily be a <a class="link" href="../perf/getting_best.html" title="Getting the Best Performance from this Library">factor
             of 20</a>.
           </li>
-<li>
+<li class="listitem">
             Pick your compiler carefully: <a class="link" href="../perf/comp_compilers.html" title="Comparing Compilers">performance
             differences of up to 8 fold</a> have been found between some Windows
             compilers for example.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
index 48537d4ef..c52c2c652 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="config_macros.html" title="Configuration Macros">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="config_macros.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="threads.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_pol_overview" lang="en">
+<div class="section math_toolkit_main_overview_pol_overview">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.pol_overview"></a><a class="link" href="pol_overview.html" title="Policies">Policies</a>
 </h3></div></div></div>
@@ -49,31 +49,31 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
             cannot be fully evaluated.
           </li>
-<li>
+<li class="listitem">
             How <a class="link" href="../policy/pol_ref/internal_promotion.html" title="Internal Floating-point Promotion Policies">accuracy
             is controlled by internal promotion</a> to use more precise types.
           </li>
-<li>
+<li class="listitem">
             What working <a class="link" href="../policy/pol_ref/precision_pol.html" title="Precision Policies">precision</a>
             should be used to calculate results.
           </li>
-<li>
+<li class="listitem">
             What to do when a <a class="link" href="../policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies">mathematically
             undefined function</a> is used: Should this raise a run-time or compile-time
             error?
           </li>
-<li>
+<li class="listitem">
             Whether <a class="link" href="../policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies">discrete
             functions</a>, like the binomial, should return real or only integral
             values, and how they are rounded.
           </li>
-<li>
+<li class="listitem">
             How many iterations a special function is permitted to perform in a series
             evaluation or root finding algorithm before it gives up and raises an
             <a class="link" href="error_handling.html#evaluation_error">evaluation_error</a>.
@@ -82,18 +82,18 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Using <a class="link" href="../policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
             wide policies.
           </li>
-<li>
+<li class="listitem">
             At your chosen <a class="link" href="../policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope">namespace
             scope</a> for distributions and/or functions: this is the prefered
             method for project, namespace, or translation unit scope policies.
           </li>
-<li>
+<li class="listitem">
             In an ad-hoc manner <a class="link" href="../policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">by
             passing a specific policy to a special function</a>, or to a <a class="link" href="../policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">statistical
             distribution</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
index 5055de925..8490bf68f 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculation of the Type of the Result</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="namespaces.html" title="Namespaces">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespaces.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_handling.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_result_type" lang="en">
+<div class="section math_toolkit_main_overview_result_type">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.result_type"></a><a class="link" href="result_type.html" title="Calculation of the Type of the Result">Calculation of
       the Type of the Result</a>
@@ -40,7 +40,7 @@
         two floating-point arguments. But that leaves the question:
       </p>
 <div class="sidebar">
-<p class="title"><b></b></p>
+<div class="titlepage"></div>
 <p>
         <span class="emphasis"><em>"Given a special function with N arguments of types T1, T2,
         T3 ... TN, then what type is the result?"</em></span>
@@ -53,31 +53,31 @@
 <p>
         Otherwise, the type of the result is computed using the following logic:
       </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             Any arguments that are not template arguments are disregarded from further
             analysis.
           </li>
-<li>
+<li class="listitem">
             For each type in the argument list, if that type is an integer type then
             it is treated as if it were of type double for the purposes of further
             analysis.
           </li>
-<li>
+<li class="listitem">
             If any of the arguments is a user-defined class type, then the result
             type is the first such class type that is constructible from all of the
             other argument types.
           </li>
-<li>
+<li class="listitem">
             If any of the arguments is of type <code class="computeroutput"><span class="keyword">long</span>
             <span class="keyword">double</span></code>, then the result is of
             type <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li>
+<li class="listitem">
             If any of the arguments is of type <code class="computeroutput"><span class="keyword">double</span></code>,
             then the result is of type <code class="computeroutput"><span class="keyword">double</span></code>.
           </li>
-<li>
+<li class="listitem">
             Otherwise the result is of type <code class="computeroutput"><span class="keyword">float</span></code>.
           </li>
 </ol></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
index c510ec89f..5d51a9c51 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Thread Safety</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="pol_overview.html" title="Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_threads" lang="en">
+<div class="section math_toolkit_main_overview_threads">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.threads"></a><a class="link" href="threads.html" title="Thread Safety">Thread Safety</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
index f3007bce5..d75040569 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and C++ TR1 C-style Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="history1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../main_overview.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="faq.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_main_overview_tr1" lang="en">
+<div class="section math_toolkit_main_overview_tr1">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.tr1"></a><a class="link" href="tr1.html" title="C99 and C++ TR1 C-style Functions">C99 and C++ TR1 C-style
       Functions</a>
@@ -41,30 +41,30 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             The header to include is lightweight (i.e. fast to compile).
           </li>
-<li>
+<li class="listitem">
             The functions have extern "C" linkage, and so are usable from
             other languages (not just C and C++).
           </li>
-<li>
+<li class="listitem">
             C99 and C++ TR1 Standard compatibility.
           </li>
 </ul></div>
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             You will need to compile and link to the external Boost.Math libraries.
           </li>
-<li>
+<li class="listitem">
             Limited to support for the types, <code class="computeroutput"><span class="keyword">float</span></code>,
             <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
           </li>
-<li>
+<li class="listitem">
             Error handling is handled via setting ::errno and returning NaN's and
             infinities: this may be less flexible than an C++ exception based approach.
           </li>
@@ -266,12 +266,12 @@
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
           </li>
-<li>
+<li class="listitem">
             To include the TR1 headers and link against an external library.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf.html b/doc/sf_and_dist/html/math_toolkit/perf.html
index 9d1b730c5..667436929 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy/pol_ref/pol_ref_ref.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf/perf_over.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf" lang="en">
+<div class="section math_toolkit_perf">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.perf"></a><a class="link" href="perf.html" title="Performance">Performance</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
index e510e6c70..2c03ba1e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="getting_best.html" title="Getting the Best Performance from this Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="getting_best.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tuning.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_comp_compilers" lang="en">
+<div class="section math_toolkit_perf_comp_compilers">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.comp_compilers"></a><a class="link" href="comp_compilers.html" title="Comparing Compilers">Comparing Compilers</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index 5c25ac7c1..1aa96bb2e 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparisons to Other Open Source Libraries</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="tuning.html" title="Performance Tuning Macros">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tuning.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="perf_test_app.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_comparisons" lang="en">
+<div class="section math_toolkit_perf_comparisons">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.comparisons"></a><a class="link" href="comparisons.html" title="Comparisons to Other Open Source Libraries">Comparisons to Other Open
       Source Libraries</a>
@@ -548,11 +548,11 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f0" href="#math_toolkit.perf.comparisons.f0" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f0" href="#math_toolkit.perf.comparisons.f0" class="para">1</a>] </sup>
                     Cephes gets stuck in an infinite loop while trying to execute
                     our test cases.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f1" href="#math_toolkit.perf.comparisons.f1" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f1" href="#math_toolkit.perf.comparisons.f1" class="para">2</a>] </sup>
                     The performance here is dominated by a few cases where the parameters
                     grow very large: faster asymptotic expansions are available,
                     but are of limited (or even frankly terrible) precision. The
@@ -1811,28 +1811,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f2" href="#math_toolkit.perf.comparisons.f2" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f2" href="#math_toolkit.perf.comparisons.f2" class="para">1</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f3" href="#math_toolkit.perf.comparisons.f3" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f3" href="#math_toolkit.perf.comparisons.f3" class="para">2</a>] </sup>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f4" href="#math_toolkit.perf.comparisons.f4" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f4" href="#math_toolkit.perf.comparisons.f4" class="para">3</a>] </sup>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f5" href="#math_toolkit.perf.comparisons.f5" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f5" href="#math_toolkit.perf.comparisons.f5" class="para">4</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f6" href="#math_toolkit.perf.comparisons.f6" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f6" href="#math_toolkit.perf.comparisons.f6" class="para">5</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
@@ -3088,28 +3088,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f7" href="#math_toolkit.perf.comparisons.f7" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f7" href="#math_toolkit.perf.comparisons.f7" class="para">1</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f8" href="#math_toolkit.perf.comparisons.f8" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f8" href="#math_toolkit.perf.comparisons.f8" class="para">2</a>] </sup>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f9" href="#math_toolkit.perf.comparisons.f9" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f9" href="#math_toolkit.perf.comparisons.f9" class="para">3</a>] </sup>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f10" href="#math_toolkit.perf.comparisons.f10" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f10" href="#math_toolkit.perf.comparisons.f10" class="para">4</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.perf.comparisons.f11" href="#math_toolkit.perf.comparisons.f11" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f11" href="#math_toolkit.perf.comparisons.f11" class="para">5</a>] </sup>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
index e5324c20e..00838c3b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Getting the Best Performance from this Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="interp.html" title="Interpreting these Results">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="interp.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="comp_compilers.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_getting_best" lang="en">
+<div class="section math_toolkit_perf_getting_best">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.getting_best"></a><a class="link" href="getting_best.html" title="Getting the Best Performance from this Library">Getting the Best Performance
       from this Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/interp.html b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
index 2d7c61fa9..9f2f2174c 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/interp.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Interpreting these Results</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="perf_over.html" title="Performance Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="perf_over.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="getting_best.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_interp" lang="en">
+<div class="section math_toolkit_perf_interp">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.interp"></a><a class="link" href="interp.html" title="Interpreting these Results">Interpreting these Results</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
index d72678c3b..6da85de64 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="../perf.html" title="Performance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../perf.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="interp.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_perf_over" lang="en">
+<div class="section math_toolkit_perf_perf_over">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.perf_over"></a><a class="link" href="perf_over.html" title="Performance Overview">Performance Overview</a>
 </h3></div></div></div>
@@ -46,13 +46,13 @@
         The two most important things you can do to ensure the best performance from
         this library are:
       </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             Turn on your compilers optimisations: the difference between "release"
             and "debug" builds can easily be a <a class="link" href="getting_best.html" title="Getting the Best Performance from this Library">factor
             of 20</a>.
           </li>
-<li>
+<li class="listitem">
             Pick your compiler carefully: <a class="link" href="comp_compilers.html" title="Comparing Compilers">performance
             differences of up to 8 fold</a> have been found between some Windows
             compilers for example.
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
index 69ea11452..68cbbd24c 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Performance Test Application</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comparisons.html" title="Comparisons to Other Open Source Libraries">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="comparisons.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../backgrounders.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_perf_test_app" lang="en">
+<div class="section math_toolkit_perf_perf_test_app">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.perf_test_app"></a><a class="link" href="perf_test_app.html" title="The Performance Test Application">The Performance Test
       Application</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
index 3213c2bda..e82a9a20d 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Tuning Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comp_compilers.html" title="Comparing Compilers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="comp_compilers.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../perf.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="comparisons.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_perf_tuning" lang="en">
+<div class="section math_toolkit_perf_tuning">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.perf.tuning"></a><a class="link" href="tuning.html" title="Performance Tuning Macros">Performance Tuning Macros</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy.html b/doc/sf_and_dist/html/math_toolkit/policy.html
index 6cb913905..04f720d5a 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="using_udt/archetypes.html" title="Conceptual Archetypes for Reals and Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="using_udt/archetypes.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy/pol_overview.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy" lang="en">
+<div class="section math_toolkit_policy">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.policy"></a><a class="link" href="policy.html" title="Policies">Policies</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
index da0f123d4..839e71e63 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="../policy.html" title="Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../policy.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_tutorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_overview" lang="en">
+<div class="section math_toolkit_policy_pol_overview">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_overview"></a><a class="link" href="pol_overview.html" title="Policy Overview">Policy Overview</a>
 </h3></div></div></div>
@@ -49,31 +49,31 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             <a class="link" href="pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
             cannot be fully evaluated.
           </li>
-<li>
+<li class="listitem">
             How <a class="link" href="pol_ref/internal_promotion.html" title="Internal Floating-point Promotion Policies">accuracy
             is controlled by internal promotion</a> to use more precise types.
           </li>
-<li>
+<li class="listitem">
             What working <a class="link" href="pol_ref/precision_pol.html" title="Precision Policies">precision</a>
             should be used to calculate results.
           </li>
-<li>
+<li class="listitem">
             What to do when a <a class="link" href="pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies">mathematically
             undefined function</a> is used: Should this raise a run-time or compile-time
             error?
           </li>
-<li>
+<li class="listitem">
             Whether <a class="link" href="pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies">discrete
             functions</a>, like the binomial, should return real or only integral
             values, and how they are rounded.
           </li>
-<li>
+<li class="listitem">
             How many iterations a special function is permitted to perform in a series
             evaluation or root finding algorithm before it gives up and raises an
             <a class="link" href="../main_overview/error_handling.html#evaluation_error">evaluation_error</a>.
@@ -82,18 +82,18 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Using <a class="link" href="pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
             wide policies.
           </li>
-<li>
+<li class="listitem">
             At your chosen <a class="link" href="pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope">namespace
             scope</a> for distributions and/or functions: this is the prefered
             method for project, namespace, or translation unit scope policies.
           </li>
-<li>
+<li class="listitem">
             In an ad-hoc manner <a class="link" href="pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">by
             passing a specific policy to a special function</a>, or to a <a class="link" href="pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">statistical
             distribution</a>.
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
index 1c02b07be..f204c9165 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_tutorial/understand_dis_quant.html" title="Understanding Quantiles of Discrete Distributions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_tutorial/understand_dis_quant.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_ref/error_handling_policies.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref" lang="en">
+<div class="section math_toolkit_policy_pol_ref">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_ref"></a><a class="link" href="pol_ref.html" title="Policy Reference">Policy Reference</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
index 61255c378..fdc82f522 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematically Undefined Function Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="internal_promotion.html" title="Internal Floating-point Promotion Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internal_promotion.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="discrete_quant_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_assert_undefined" lang="en">
+<div class="section math_toolkit_policy_pol_ref_assert_undefined">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.assert_undefined"></a><a class="link" href="assert_undefined.html" title="Mathematically Undefined Function Policies">Mathematically
         Undefined Function Policies</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
index 0c4565c18..95cb6d4bb 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Quantile Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="assert_undefined.html" title="Mathematically Undefined Function Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="assert_undefined.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="precision_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_discrete_quant_ref" lang="en">
+<div class="section math_toolkit_policy_pol_ref_discrete_quant_ref">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref"></a><a class="link" href="discrete_quant_ref.html" title="Discrete Quantile Policies">Discrete
         Quantile Policies</a>
@@ -78,7 +78,6 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span>
 <span class="comment">// Upper 95% quantile:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span>
-
 </pre>
 <p>
         </p>
@@ -94,12 +93,12 @@
 <p>
           This is the default policy: an integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Lower quantiles (where the probability is less than 0.5) are rounded
               down.
             </li>
-<li>
+<li class="listitem">
               Upper quantiles (where the probability is greater than 0.5) are rounded
               up.
             </li>
@@ -119,7 +118,6 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">negative_binomial</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// rounded up 27 from 27.3898</span>
 <span class="comment">// Upper quantile rounded up:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">negative_binomial</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// rounded down to 69 from 68.1584</span>
-
 </pre>
 <p>
         </p>
@@ -148,12 +146,12 @@
           This is the opposite of <span class="emphasis"><em>integer_round_outwards</em></span>: an
           integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Lower quantiles (where the probability is less than 0.5) are rounded
               <span class="emphasis"><em>up</em></span>.
             </li>
-<li>
+<li class="listitem">
               Upper quantiles (where the probability is greater than 0.5) are rounded
               <span class="emphasis"><em>down</em></span>.
             </li>
@@ -177,7 +175,6 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 28 rounded up from 27.3898</span>
 <span class="comment">// Upper quantile rounded down:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// 68 rounded down from 68.1584</span>
-
 </pre>
 <p>
         </p>
@@ -244,7 +241,6 @@
 <span class="keyword">double</span> <span class="identifier">x</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 27</span>
 <span class="comment">// Upper quantile rounded (down) to nearest:</span>
 <span class="keyword">double</span> <span class="identifier">y</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">dist_type</span><span class="special">(</span><span class="number">20</span><span class="special">,</span> <span class="number">0.3</span><span class="special">),</span> <span class="number">0.05</span><span class="special">));</span> <span class="comment">// 68</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
index 06749dbc1..7bf1bb9b1 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="../pol_ref.html" title="Policy Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internal_promotion.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_error_handling_policies" lang="en">
+<div class="section math_toolkit_policy_pol_ref_error_handling_policies">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.error_handling_policies"></a><a class="link" href="error_handling_policies.html" title="Error Handling Policies">Error
         Handling Policies</a>
@@ -30,11 +30,11 @@
 <p>
           There are two orthogonal aspects to error handling:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               What to do (if anything) with the error.
             </li>
-<li>
+<li class="listitem">
               What kind of error is being raised.
             </li>
 </ul></div>
@@ -760,7 +760,6 @@
 <span class="comment">// Construct a my_norm distribution, using default mean and standard deviation,</span>
 <span class="comment">// and get a 0.05 or 5% quantile:</span>
 <span class="keyword">double</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">(),</span> <span class="number">0.05</span><span class="special">);</span> <span class="comment">// = -1.64485</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
index 3965fa54a..e8aee2905 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Internal Floating-point Promotion Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="error_handling_policies.html" title="Error Handling Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_handling_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="assert_undefined.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_internal_promotion" lang="en">
+<div class="section math_toolkit_policy_pol_ref_internal_promotion">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.internal_promotion"></a><a class="link" href="internal_promotion.html" title="Internal Floating-point Promotion Policies">Internal
         Floating-point Promotion Policies</a>
@@ -111,7 +111,6 @@
 <span class="comment">// Alternatively we could use helper function make_policy,</span>
 <span class="comment">// and concisely define everything at the call site:</span>
 <span class="keyword">double</span> <span class="identifier">t2</span> <span class="special">=</span> <span class="identifier">tgamma</span><span class="special">(</span><span class="identifier">some_value</span><span class="special">,</span> <span class="identifier">make_policy</span><span class="special">(</span><span class="identifier">promote_double</span><span class="special">&lt;</span><span class="keyword">false</span><span class="special">&gt;()));</span>
-
 </pre>
 <p>
         </p>
@@ -136,7 +135,6 @@
 
 <span class="comment">// Get a quantile:</span>
 <span class="keyword">float</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">my_norm</span><span class="special">(),</span> <span class="number">0.05f</span><span class="special">);</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
index 740cecc43..8219eb7d2 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Iteration Limits Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="precision_pol.html" title="Precision Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="precision_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_iteration_pol" lang="en">
+<div class="section math_toolkit_policy_pol_ref_iteration_pol">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.iteration_pol"></a><a class="link" href="iteration_pol.html" title="Iteration Limits Policies">Iteration
         Limits Policies</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
index 09e511026..c66cc6e63 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Polices at Namespace Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="policy_defaults.html" title="Using Macros to Change the Policy Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_ref_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_namespace_pol" lang="en">
+<div class="section math_toolkit_policy_pol_ref_namespace_pol">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.namespace_pol"></a><a class="link" href="namespace_pol.html" title="Setting Polices at Namespace Scope">Setting
         Polices at Namespace Scope</a>
@@ -68,7 +68,6 @@
 <span class="keyword">double</span> <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">myspace</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(</span><span class="number">30.0</span><span class="special">);</span> <span class="comment">// Will *not* throw on overflow,</span>
 <span class="comment">// despite the large value of factorial 30 = 265252859812191058636308480000000</span>
 <span class="comment">// unlike default policy boost::math::tgamma;</span>
-
 </pre>
 <p>
         </p>
@@ -133,7 +132,6 @@
       <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
 <span class="special">}</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
index 1c795737c..5735006e4 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Class Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="namespace_pol.html" title="Setting Polices at Namespace Scope">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespace_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../perf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_pol_ref_ref" lang="en">
+<div class="section math_toolkit_policy_pol_ref_pol_ref_ref">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.pol_ref_ref"></a><a class="link" href="pol_ref_ref.html" title="Policy Class Reference">Policy Class
         Reference</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
index 901387d61..7c0c1dd16 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using Macros to Change the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="iteration_pol.html" title="Iteration Limits Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="iteration_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespace_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_policy_defaults" lang="en">
+<div class="section math_toolkit_policy_pol_ref_policy_defaults">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.policy_defaults"></a><a class="link" href="policy_defaults.html" title="Using Macros to Change the Policy Defaults">Using
         Macros to Change the Policy Defaults</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
index 18e2fe4d5..d893131e7 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Precision Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="discrete_quant_ref.html" title="Discrete Quantile Policies">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="discrete_quant_ref.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="iteration_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_ref_precision_pol" lang="en">
+<div class="section math_toolkit_policy_pol_ref_precision_pol">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_ref.precision_pol"></a><a class="link" href="precision_pol.html" title="Precision Policies">Precision
         Policies</a>
@@ -82,7 +82,6 @@
 <span class="keyword">using</span> <span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">;</span>
 
 <span class="keyword">double</span> <span class="identifier">t</span> <span class="special">=</span> <span class="identifier">tgamma</span><span class="special">(</span><span class="number">12</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">digits10</span><span class="special">&lt;</span><span class="number">5</span><span class="special">&gt;</span> <span class="special">&gt;());</span>  <span class="comment">// Concise make_policy.</span>
-
 </pre>
 <p>
         </p>
@@ -101,7 +100,6 @@
 <span class="keyword">double</span> <span class="identifier">q</span> <span class="special">=</span> <span class="identifier">quantile</span><span class="special">(</span>
       <span class="identifier">normal_distribution</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">digits2</span><span class="special">&lt;</span><span class="identifier">bits</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="special">&gt;(),</span>
       <span class="number">0.05</span><span class="special">);</span> <span class="comment">// 5% quantile.</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
index 84c2943be..b098878e7 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_overview.html" title="Policy Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="pol_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../policy.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="pol_tutorial/what_is_a_policy.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.policy.pol_tutorial"></a><a class="link" href="pol_tutorial.html" title="Policy Tutorial">Policy Tutorial</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
index 965afc00f..0ed804df9 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies for Distributions on an Ad Hoc Basis</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="changing_policy_defaults.html" title="Changing the Policy Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="changing_policy_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ad_hoc_sf_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_dist_policies" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_dist_policies">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.ad_hoc_dist_policies"></a><a class="link" href="ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">Setting
         Policies for Distributions on an Ad Hoc Basis</a>
@@ -83,7 +83,6 @@
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"quantile(mybinom(200, 0.25), 0.05) is: "</span> <span class="special">&lt;&lt;</span>
       <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">mybinom</span><span class="special">(</span><span class="number">200</span><span class="special">,</span> <span class="number">0.25</span><span class="special">),</span> <span class="number">0.05</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
index fa210421b..142629ce8 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy on an Ad Hoc Basis for the Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ad_hoc_dist_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="namespace_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_sf_policies" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_ad_hoc_sf_policies">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.ad_hoc_sf_policies"></a><a class="link" href="ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">Changing
         the Policy on an Ad Hoc Basis for the Special Functions</a>
@@ -101,7 +101,6 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">,</span> <span class="identifier">c_policy</span><span class="special">())</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// Negative parameter.</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// error 33 Numerical argument out of domain.</span>
 <span class="special">}</span> <span class="comment">// int main()</span>
-
 </pre>
 <p>
         </p>
@@ -160,7 +159,6 @@ errno = 33
    <span class="comment">// Check errno was set:</span>
    <span class="identifier">std</span><span class="special">::</span><span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
index 808ccb493..6982a086c 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_usage.html" title="So How are Policies Used Anyway?">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_usage.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ad_hoc_dist_policies.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_changing_policy_defaults" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_changing_policy_defaults">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.changing_policy_defaults"></a><a class="link" href="changing_policy_defaults.html" title="Changing the Policy Defaults">Changing
         the Policy Defaults</a>
@@ -99,14 +99,14 @@
 <p>
           That means there are only two safe ways to use these macros:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Edit them in <a href="../../../../../../../../boost/math/tools/user.hpp" target="_top">boost/math/tools/user.hpp</a>,
               so that the defaults are set on an installation-wide basis. Unfortunately
               this may not be convenient if you are using a pre-installed Boost distribution
               (on Linux for example).
             </li>
-<li>
+<li class="listitem">
               Set the defines in your project's Makefile or build environment, so
               that they are set uniformly across all translation units.
             </li>
@@ -114,7 +114,7 @@
 <p>
           What you should <span class="bold"><strong>not</strong></span> do is:
         </p>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
               Set the defines in the source file using <code class="computeroutput"><span class="preprocessor">#define</span></code>
               as doing so almost certainly will break your program, unless you're
               absolutely certain that the program is restricted to a single translation
@@ -177,7 +177,8 @@
    <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">exception</span><span class="special">;</span>
 
 <span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">cstddef</span><span class="special">&gt;</span>
-   <span class="comment">// using ::errno</span></pre>
+   <span class="comment">// using ::errno</span>
+</pre>
 <p>
         </p>
 <p>
@@ -219,7 +220,8 @@
          <span class="string">"\n"</span><span class="string">"Message from thrown exception was:\n   "</span> <span class="special">&lt;&lt;</span> <span class="identifier">e</span><span class="special">.</span><span class="identifier">what</span><span class="special">()</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
    <span class="special">}</span>
    <span class="keyword">return</span> <span class="number">0</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span></pre>
+<span class="special">}</span> <span class="comment">// int main()</span>
+</pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
index a58fe562d..b75c334c5 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies at Namespace or Translation Unit Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ad_hoc_sf_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="user_def_err_pol.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_namespace_policies" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_namespace_policies">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.namespace_policies"></a><a class="link" href="namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope">Setting
         Policies at Namespace or Translation Unit Scope</a>
@@ -53,7 +53,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
-<span class="comment">//using boost::math::tgamma; // Not needed because using C::tgamma.</span></pre>
+<span class="comment">//using boost::math::tgamma; // Not needed because using C::tgamma.</span>
+</pre>
 <p>
         </p>
 <p>
@@ -82,7 +83,8 @@
      <span class="identifier">pole_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;,</span>
      <span class="identifier">overflow_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;,</span>
      <span class="identifier">evaluation_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;</span>
-  <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span></pre>
+  <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -93,7 +95,8 @@
 </p>
 <pre class="programlisting"><span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close namespace C</span></pre>
+<span class="special">}</span> <span class="comment">// close namespace C</span>
+</pre>
 <p>
         </p>
 <p>
@@ -127,7 +130,8 @@
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of tgamma(-10) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">C</span><span class="special">::</span><span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// errno = 33, overwriting previous value of 34.</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -167,7 +171,8 @@ errno = 33
    <span class="identifier">evaluation_error</span><span class="special">&lt;</span><span class="identifier">errno_on_error</span><span class="special">&gt;</span>
 <span class="special">&gt;</span> <span class="identifier">c_policy</span><span class="special">;</span>
 
-<span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span></pre>
+<span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">c_policy</span><span class="special">)</span>
+</pre>
 <p>
         </p>
 <p>
@@ -191,7 +196,6 @@ errno = 33
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"errno = "</span> <span class="special">&lt;&lt;</span> <span class="identifier">errno</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="comment">// Default tgamma policy would throw an exception, and abort.</span>
 <span class="special">}</span>
-
 </pre>
 <p>
         </p>
@@ -214,14 +218,14 @@ errno = 33
 <p>
           Suppose we want a set of distributions to behave as follows:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Return infinity on overflow, rather than throwing an exception.
             </li>
-<li>
+<li class="listitem">
               Don't perform any promotion from double to long double internally.
             </li>
-<li>
+<li class="listitem">
               Return the closest integer result from the quantiles of discrete distributions.
             </li>
 </ul></div>
@@ -230,7 +234,8 @@ errno = 33
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -252,7 +257,8 @@ errno = 33
      <span class="identifier">promote_double</span><span class="special">&lt;</span><span class="keyword">false</span><span class="special">&gt;,</span>
      <span class="comment">// Return the closest integer result for discrete quantiles:</span>
      <span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">integer_round_nearest</span><span class="special">&gt;</span>
-  <span class="special">&gt;</span> <span class="identifier">my_policy</span><span class="special">;</span></pre>
+  <span class="special">&gt;</span> <span class="identifier">my_policy</span><span class="special">;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -265,7 +271,8 @@ errno = 33
 </p>
 <pre class="programlisting"><span class="identifier">BOOST_MATH_DECLARE_DISTRIBUTIONS</span><span class="special">(</span><span class="keyword">double</span><span class="special">,</span> <span class="identifier">my_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close namespace my_namespace</span></pre>
+<span class="special">}</span> <span class="comment">// close namespace my_namespace</span>
+</pre>
 <p>
         </p>
 <p>
@@ -307,7 +314,8 @@ errno = 33
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span> <span class="comment">// To check we get integer results.</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of quantile(complement(binom, 0.05)) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -387,7 +395,6 @@ Result of quantile(complement(binom, 0.05)) is: 8
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of quantile(complement(binom, 0.05)) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">complement</span><span class="special">(</span><span class="identifier">binom</span><span class="special">,</span> <span class="number">0.05</span><span class="special">))</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
 <span class="special">}</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
index 836d7ac91..ff8c95913 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies Have Sensible Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="what_is_a_policy.html" title="So Just What is a Policy Anyway?">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="what_is_a_policy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_usage.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_policy_tut_defaults" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_policy_tut_defaults">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.policy_tut_defaults"></a><a class="link" href="policy_tut_defaults.html" title="Policies Have Sensible Defaults">Policies
         Have Sensible Defaults</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
index 3441e843d..bb66b9990 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So How are Policies Used Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_tut_defaults.html" title="Policies Have Sensible Defaults">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="policy_tut_defaults.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="changing_policy_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_policy_usage" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_policy_usage">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.policy_usage"></a><a class="link" href="policy_usage.html" title="So How are Policies Used Anyway?">So How
         are Policies Used Anyway?</a>
@@ -30,20 +30,20 @@
 <p>
           The details follow later, but basically policies can be set by either:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Defining some macros that change the default behaviour: <span class="bold"><strong>this
               is the recommended method for setting installation-wide policies</strong></span>.
             </li>
-<li>
+<li class="listitem">
               By instantiating a distribution object with an explicit policy: this
               is mainly reserved for ad hoc policy changes.
             </li>
-<li>
+<li class="listitem">
               By passing a policy to a special function as an optional final argument:
               this is mainly reserved for ad hoc policy changes.
             </li>
-<li>
+<li class="listitem">
               By using some helper macros to define a set of functions or distributions
               in the current namespace that use a specific policy: <span class="bold"><strong>this
               is the recommended method for setting policies on a project- or translation-unit-wide
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
index 109619d03..b251aae7b 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Understanding Quantiles of Discrete Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="user_def_err_pol.html" title="Calling User Defined Error Handlers">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="user_def_err_pol.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../pol_ref.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_understand_dis_quant" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_understand_dis_quant">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.understand_dis_quant"></a><a class="link" href="understand_dis_quant.html" title="Understanding Quantiles of Discrete Distributions">Understanding
         Quantiles of Discrete Distributions</a>
@@ -53,11 +53,11 @@
           As can be seen there is no random variable that corresponds to a probability
           of exactly 0.05, so we're left with two choices as shown in the figure:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               We could round the result down to 18.
             </li>
-<li>
+<li class="listitem">
               We could round the result up to 19.
             </li>
 </ul></div>
@@ -77,12 +77,12 @@
 <p>
           In coming to an answer we should realise that:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Calculating an integer result is often much faster than calculating
               a real-valued result: in fact in our tests it was up to 20 times faster.
             </li>
-<li>
+<li class="listitem">
               Normally people calculate quantiles so that they can perform a test
               of some kind: <span class="emphasis"><em>"If the random variable is less than N
               then we can reject our null-hypothesis with 90% confidence."</em></span>
@@ -256,7 +256,8 @@
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setw</span><span class="special">;</span>
 <span class="keyword">using</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">;</span>
 
-<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
+<span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">distributions</span><span class="special">/</span><span class="identifier">binomial</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -313,7 +314,8 @@
 <span class="keyword">typedef</span> <span class="identifier">binomial_distribution</span><span class="special">&lt;</span>
             <span class="keyword">double</span><span class="special">,</span>
             <span class="identifier">policy</span><span class="special">&lt;</span><span class="identifier">discrete_quantile</span><span class="special">&lt;</span><span class="identifier">real</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="special">&gt;</span>
-        <span class="identifier">binom_real_quantile</span><span class="special">;</span></pre>
+        <span class="identifier">binom_real_quantile</span><span class="special">;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -387,7 +389,8 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">setw</span><span class="special">(</span><span class="number">18</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">right</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">quantile</span><span class="special">(</span><span class="identifier">binom_real_quantile</span><span class="special">(</span><span class="number">50</span><span class="special">,</span> <span class="number">0.5</span><span class="special">),</span> <span class="number">0.95</span><span class="special">)</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span> <span class="comment">// int main()</span></pre>
+<span class="special">}</span> <span class="comment">// int main()</span>
+</pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
index 23ba349e6..b1cac051c 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calling User Defined Error Handlers</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="namespace_policies.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="understand_dis_quant.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_user_def_err_pol" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_user_def_err_pol">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.user_def_err_pol"></a><a class="link" href="user_def_err_pol.html" title="Calling User Defined Error Handlers">Calling
         User Defined Error Handlers</a>
@@ -84,7 +84,8 @@
        <span class="keyword">return</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">quiet_NaN</span><span class="special">();</span>
     <span class="special">}</span>
   <span class="special">}</span> <span class="comment">// namespace policies</span>
-<span class="special">}}</span> <span class="comment">// namespace boost{ namespace math</span></pre>
+<span class="special">}}</span> <span class="comment">// namespace boost{ namespace math</span>
+</pre>
 <p>
         </p>
 <p>
@@ -104,7 +105,8 @@
 
 <span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">user_error_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// close unnamed namespace</span></pre>
+<span class="special">}</span> <span class="comment">// close unnamed namespace</span>
+</pre>
 <p>
         </p>
 <p>
@@ -136,7 +138,8 @@
       <span class="special">&lt;&lt;</span> <span class="identifier">erf_inv</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
    <span class="identifier">cout</span> <span class="special">&lt;&lt;</span> <span class="string">"Result of tgamma(-10) is: "</span>
       <span class="special">&lt;&lt;</span> <span class="identifier">tgamma</span><span class="special">(-</span><span class="number">10</span><span class="special">)</span> <span class="special">&lt;&lt;</span> <span class="identifier">endl</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -196,7 +199,8 @@
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></pre>
+<pre class="programlisting"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -211,7 +215,8 @@
 
 <span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <span class="identifier">T</span> <span class="identifier">user_domain_error</span><span class="special">(</span><span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">function</span><span class="special">,</span> <span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">message</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">T</span><span class="special">&amp;</span> <span class="identifier">val</span><span class="special">)</span>
-<span class="special">{</span></pre>
+<span class="special">{</span>
+</pre>
 <p>
         </p>
 <p>
@@ -223,7 +228,8 @@
 <pre class="programlisting"><span class="keyword">if</span><span class="special">(</span><span class="identifier">function</span> <span class="special">==</span> <span class="number">0</span><span class="special">)</span>
     <span class="identifier">function</span> <span class="special">=</span> <span class="string">"Unknown function with arguments of type %1%"</span><span class="special">;</span>
 <span class="keyword">if</span><span class="special">(</span><span class="identifier">message</span> <span class="special">==</span> <span class="number">0</span><span class="special">)</span>
-    <span class="identifier">message</span> <span class="special">=</span> <span class="string">"Cause unknown with bad argument %1%"</span><span class="special">;</span></pre>
+    <span class="identifier">message</span> <span class="special">=</span> <span class="string">"Cause unknown with bad argument %1%"</span><span class="special">;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -233,7 +239,8 @@
 <p>
 </p>
 <pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">string</span> <span class="identifier">msg</span><span class="special">(</span><span class="string">"Error in function "</span><span class="special">);</span>
-<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">function</span><span class="special">)</span> <span class="special">%</span> <span class="keyword">typeid</span><span class="special">(</span><span class="identifier">T</span><span class="special">).</span><span class="identifier">name</span><span class="special">()).</span><span class="identifier">str</span><span class="special">();</span></pre>
+<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">function</span><span class="special">)</span> <span class="special">%</span> <span class="keyword">typeid</span><span class="special">(</span><span class="identifier">T</span><span class="special">).</span><span class="identifier">name</span><span class="special">()).</span><span class="identifier">str</span><span class="special">();</span>
+</pre>
 <p>
         </p>
 <p>
@@ -245,7 +252,8 @@
 <pre class="programlisting"><span class="identifier">msg</span> <span class="special">+=</span> <span class="string">": \n"</span><span class="special">;</span>
 <span class="keyword">int</span> <span class="identifier">prec</span> <span class="special">=</span> <span class="number">2</span> <span class="special">+</span> <span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">digits</span> <span class="special">*</span> <span class="number">30103UL</span><span class="special">)</span> <span class="special">/</span> <span class="number">100000UL</span><span class="special">;</span>
 <span class="comment">// int prec = std::numeric_limits&lt;T&gt;::max_digits10; //  For C++0X Standard Library</span>
-<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">message</span><span class="special">)</span> <span class="special">%</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">io</span><span class="special">::</span><span class="identifier">group</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">prec</span><span class="special">),</span> <span class="identifier">val</span><span class="special">)).</span><span class="identifier">str</span><span class="special">();</span></pre>
+<span class="identifier">msg</span> <span class="special">+=</span> <span class="special">(</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">format</span><span class="special">(</span><span class="identifier">message</span><span class="special">)</span> <span class="special">%</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">io</span><span class="special">::</span><span class="identifier">group</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">setprecision</span><span class="special">(</span><span class="identifier">prec</span><span class="special">),</span> <span class="identifier">val</span><span class="special">)).</span><span class="identifier">str</span><span class="special">();</span>
+</pre>
 <p>
         </p>
 <p>
@@ -254,7 +262,8 @@
         </p>
 <p>
 </p>
-<pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">cerr</span> <span class="special">&lt;&lt;</span> <span class="identifier">msg</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span></pre>
+<pre class="programlisting"><span class="identifier">std</span><span class="special">::</span><span class="identifier">cerr</span> <span class="special">&lt;&lt;</span> <span class="identifier">msg</span> <span class="special">&lt;&lt;</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">endl</span><span class="special">;</span>
+</pre>
 <p>
         </p>
 <p>
@@ -264,7 +273,8 @@
 <p>
 </p>
 <pre class="programlisting">   <span class="keyword">return</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">quiet_NaN</span><span class="special">();</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -277,7 +287,8 @@
 <span class="identifier">T</span> <span class="identifier">user_pole_error</span><span class="special">(</span><span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">function</span><span class="special">,</span> <span class="keyword">const</span> <span class="keyword">char</span><span class="special">*</span> <span class="identifier">message</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">T</span><span class="special">&amp;</span> <span class="identifier">val</span><span class="special">)</span>
 <span class="special">{</span>
    <span class="keyword">return</span> <span class="identifier">user_domain_error</span><span class="special">(</span><span class="identifier">function</span><span class="special">,</span> <span class="identifier">message</span><span class="special">,</span> <span class="identifier">val</span><span class="special">);</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -304,7 +315,8 @@
 
    <span class="comment">// Value passed to the function is an infinity, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -330,7 +342,8 @@
 
    <span class="comment">// Value passed to the function is zero, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -356,7 +369,8 @@
 
    <span class="comment">// Value passed to the function is denormalised, just return it:</span>
    <span class="keyword">return</span> <span class="identifier">val</span><span class="special">;</span>
-<span class="special">}</span></pre>
+<span class="special">}</span>
+</pre>
 <p>
         </p>
 <p>
@@ -392,7 +406,8 @@
 <span class="special">}</span>
 
 <span class="special">}</span> <span class="comment">// policies</span>
-<span class="special">}}</span> <span class="comment">// boost::math</span></pre>
+<span class="special">}}</span> <span class="comment">// boost::math</span>
+</pre>
 <p>
         </p>
 <p>
@@ -417,7 +432,8 @@
 
 <span class="identifier">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span><span class="special">(</span><span class="identifier">user_error_policy</span><span class="special">)</span>
 
-<span class="special">}</span> <span class="comment">// unnamed namespace</span></pre>
+<span class="special">}</span> <span class="comment">// unnamed namespace</span>
+</pre>
 <p>
         </p>
 <p>
@@ -460,7 +476,8 @@
    <span class="comment">// Unfortunately we can't predicably raise a denormalised</span>
    <span class="comment">// result, nor can we raise an evaluation error in this example</span>
    <span class="comment">// since these should never really occur!</span>
-<span class="special">}</span> <span class="comment">// int main()</span></pre>
+<span class="special">}</span> <span class="comment">// int main()</span>
+</pre>
 <p>
         </p>
 <p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
index 00c2d4dee..b211664e1 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So Just What is a Policy Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="../pol_tutorial.html" title="Policy Tutorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../pol_tutorial.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="policy_tut_defaults.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_policy_pol_tutorial_what_is_a_policy" lang="en">
+<div class="section math_toolkit_policy_pol_tutorial_what_is_a_policy">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.policy.pol_tutorial.what_is_a_policy"></a><a class="link" href="what_is_a_policy.html" title="So Just What is a Policy Anyway?">So
         Just What is a Policy Anyway?</a>
@@ -32,23 +32,23 @@
           special function, or a statistical distribution. With Policies you can
           control:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               What action to take when an error occurs.
             </li>
-<li>
+<li class="listitem">
               What happens when you call a function that is mathematically undefined
               (for example, if you ask for the mean of a Cauchy distribution).
             </li>
-<li>
+<li class="listitem">
               What happens when you ask for a quantile of a discrete distribution.
             </li>
-<li>
+<li class="listitem">
               Whether the library is allowed to internally promote <code class="computeroutput"><span class="keyword">float</span></code> to <code class="computeroutput"><span class="keyword">double</span></code>
               and <code class="computeroutput"><span class="keyword">double</span></code> to <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>
               in order to improve precision.
             </li>
-<li>
+<li class="listitem">
               What precision to use when calculating the result.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index 1ea84a1ff..370b4ce1b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Special Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="dist/future.html" title="Extras/Future Directions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist/future.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="special/sf_gamma.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special" lang="en">
+<div class="section math_toolkit_special">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.special"></a><a class="link" href="special.html" title="Special Functions">Special Functions</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy.html b/doc/sf_and_dist/html/math_toolkit/special/airy.html
index 62b7fb203..9b8a2cb4b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="hankel/sph_hankel.html" title="Spherical Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hankel/sph_hankel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="airy/ai.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy" lang="en">
+<div class="section math_toolkit_special_airy">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.airy"></a><a class="link" href="airy.html" title="Airy Functions">Airy Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
index 35c3a6eb7..56e702378 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="../airy.html" title="Airy Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../airy.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_ai" lang="en">
+<div class="section math_toolkit_special_airy_ai">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.ai"></a><a class="link" href="ai.html" title="Airy Ai Function">Airy Ai Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
index 92c2b288e..3d57eebfd 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="bi.html" title="Airy Bi Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_aip" lang="en">
+<div class="section math_toolkit_special_airy_aip">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.aip"></a><a class="link" href="aip.html" title="Airy Ai' Function">Airy Ai' Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
index a1ea19c47..9d4c1a38e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="ai.html" title="Airy Ai Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ai.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="aip.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_bi" lang="en">
+<div class="section math_toolkit_special_airy_bi">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.bi"></a><a class="link" href="bi.html" title="Airy Bi Function">Airy Bi Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
index e5b7e8ea8..76c62a2e3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="aip.html" title="Airy Ai' Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="aip.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../airy.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../ellint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_airy_bip" lang="en">
+<div class="section math_toolkit_special_airy_bip">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.airy.bip"></a><a class="link" href="bip.html" title="Airy Bi' Function">Airy Bi' Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
index 62e1a20e8..1e92928ad 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_poly/sph_harm.html" title="Spherical Harmonics">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_poly/sph_harm.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bessel/bessel_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel" lang="en">
+<div class="section math_toolkit_special_bessel">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.bessel"></a><a class="link" href="bessel.html" title="Bessel Functions">Bessel Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
index 3f11f4018..fc23e89f1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel_over.html" title="Bessel Function Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="mbessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_bessel" lang="en">
+<div class="section math_toolkit_special_bessel_bessel">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.bessel"></a><a class="link" href="bessel.html" title="Bessel Functions of the First and Second Kinds">Bessel Functions
         of the First and Second Kinds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
index d074a0ecb..5ead6c678 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Function Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="../bessel.html" title="Bessel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../bessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_bessel_over" lang="en">
+<div class="section math_toolkit_special_bessel_bessel_over">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.bessel_over"></a><a class="link" href="bessel_over.html" title="Bessel Function Overview">Bessel Function
         Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
index 64fb69d03..5d6adc8a1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Modified Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel.html" title="Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_mbessel" lang="en">
+<div class="section math_toolkit_special_bessel_mbessel">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.mbessel"></a><a class="link" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">Modified Bessel
         Functions of the First and Second Kinds</a>
@@ -339,13 +339,13 @@
           The 0 and 1 cases use minimax rational approximations on finite and infinite
           intervals. The coefficients are from:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               J.M. Blair and C.A. Edwards, <span class="emphasis"><em>Stable rational minimax approximations
               to the modified Bessel functions I_0(x) and I_1(x)</em></span>, Atomic
               Energy of Canada Limited Report 4928, Chalk River, 1974.
             </li>
-<li>
+<li class="listitem">
               S. Moshier, <span class="emphasis"><em>Methods and Programs for Mathematical Functions</em></span>,
               Ellis Horwood Ltd, Chichester, 1989.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
index 3340fcb45..8bd007acc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="mbessel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../bessel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../hankel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_bessel_sph_bessel" lang="en">
+<div class="section math_toolkit_special_bessel_sph_bessel">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.bessel.sph_bessel"></a><a class="link" href="sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">Spherical Bessel
         Functions of the First and Second Kinds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint.html b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
index 35cd1efca..f27885254 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="airy/bip.html" title="Airy Bi' Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="airy/bip.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint/ellint_intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint" lang="en">
+<div class="section math_toolkit_special_ellint">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.ellint"></a><a class="link" href="ellint.html" title="Elliptic Integrals">Elliptic Integrals</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
index 92dac8e30..c096ca02e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the First Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_carlson.html" title="Elliptic Integrals - Carlson Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_carlson.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_1" lang="en">
+<div class="section math_toolkit_special_ellint_ellint_1">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_1"></a><a class="link" href="ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form">Elliptic Integrals
         of the First Kind - Legendre Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
index 78e46a1e6..e124a8fc5 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Second Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_3.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_2" lang="en">
+<div class="section math_toolkit_special_ellint_ellint_2">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_2"></a><a class="link" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">Elliptic Integrals
         of the Second Kind - Legendre Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
index c9c2d5acc..34c7a0039 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Third Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_3" lang="en">
+<div class="section math_toolkit_special_ellint_ellint_3">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_3"></a><a class="link" href="ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">Elliptic Integrals
         of the Third Kind - Legendre Form</a>
@@ -297,7 +297,7 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.ellint.ellint_3.f0" href="#math_toolkit.special.ellint.ellint_3.f0" class="para">1</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.ellint.ellint_3.f0" href="#math_toolkit.special.ellint.ellint_3.f0" class="para">1</a>] </sup>
             I haven't been able to find a literature reference for this relation,
             but it appears to be the convention used by Mathematica. Intuitively
             the first <span class="emphasis"><em>2 * m * &#928;(n, k)</em></span> terms cancel out as the
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
index c6533e398..dbc8d5ad3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals - Carlson Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_intro.html" title="Elliptic Integral Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint_intro.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_carlson" lang="en">
+<div class="section math_toolkit_special_ellint_ellint_carlson">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_carlson"></a><a class="link" href="ellint_carlson.html" title="Elliptic Integrals - Carlson Form">Elliptic
         Integrals - Carlson Form</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
index 1b836c2ae..b65ccd86a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integral Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="../ellint.html" title="Elliptic Integrals">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../ellint.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../ellint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ellint_carlson.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_ellint_ellint_intro" lang="en">
+<div class="section math_toolkit_special_ellint_ellint_intro">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.ellint.ellint_intro"></a><a class="link" href="ellint_intro.html" title="Elliptic Integral Overview">Elliptic
         Integral Overview</a>
@@ -300,65 +300,65 @@
 <p>
           However the main references are:
         </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
               <a name="ellint_ref_AS"></a>M. Abramowitz and I. A. Stegun (Eds.) (1964)
               Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical
               Tables, National Bureau of Standards Applied Mathematics Series, U.S.
               Government Printing Office, Washington, D.C.
             </li>
-<li>
+<li class="listitem">
               <a name="ellint_ref_carlson79"></a>B.C. Carlson, <span class="emphasis"><em>Computing
               elliptic integrals by duplication</em></span>, Numerische Mathematik,
               vol 33, 1 (1979).
             </li>
-<li>
+<li class="listitem">
               <a name="ellint_ref_carlson77"></a>B.C. Carlson, <span class="emphasis"><em>Elliptic
               Integrals of the First Kind</em></span>, SIAM Journal on Mathematical
               Analysis, vol 8, 231 (1977).
             </li>
-<li>
+<li class="listitem">
               <a name="ellint_ref_carlson78"></a>B.C. Carlson, <span class="emphasis"><em>Short Proofs
               of Three Theorems on Elliptic Integrals</em></span>, SIAM Journal on
               Mathematical Analysis, vol 9, 524 (1978).
             </li>
-<li>
+<li class="listitem">
               <a name="ellint_ref_carlson81"></a>B.C. Carlson and E.M. Notis, <span class="emphasis"><em>ALGORITHM
               577: Algorithms for Incomplete Elliptic Integrals</em></span>, ACM Transactions
               on Mathematmal Software, vol 7, 398 (1981).
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>On computing elliptic integrals and functions</em></span>.
               J. Math. and Phys., 44 (1965), pp. 36-51.
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals of the second
               kind</em></span>. Math. Comp., 49 (1987), pp. 595-606. (Supplement,
               ibid., pp. S13-S17.)
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals of the third
               kind</em></span>. Math. Comp., 51 (1988), pp. 267-280. (Supplement,
               ibid., pp. S1-S5.)
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: cubic cases</em></span>.
               Math. Comp., 53 (1989), pp. 327-333.
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: one quadratic
               factor</em></span>. Math. Comp., 56 (1991), pp. 267-280.
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em>A table of elliptic integrals: two quadratic
               factors</em></span>. Math. Comp., 59 (1992), pp. 165-180.
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson, <span class="emphasis"><em><a href="http://arxiv.org/abs/math.CA/9409227" target="_top">Numerical
               computation of real or complex elliptic integrals</a></em></span>.
               Numerical Algorithms, Volume 10, Number 1 / March, 1995, p13-26.
             </li>
-<li>
+<li class="listitem">
               B. C. Carlson and John L. Gustafson, <span class="emphasis"><em><a href="http://arxiv.org/abs/math.CA/9310223" target="_top">Asymptotic
               Approximations for Symmetric Elliptic Integrals</a></em></span>,
               SIAM Journal on Mathematical Analysis, Volume 25, Issue 2 (March 1994),
@@ -369,21 +369,21 @@
           The following references, while not directly relevent to our implementation,
           may also be of interest:
         </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
               R. Burlisch, <span class="emphasis"><em>Numerical Compuation of Elliptic Integrals and
               Elliptic Functions.</em></span> Numerical Mathematik 7, 78-90.
             </li>
-<li>
+<li class="listitem">
               R. Burlisch, <span class="emphasis"><em>An extension of the Bartky Transformation to
               Incomplete Elliptic Integrals of the Third Kind</em></span>. Numerical
               Mathematik 13, 266-284.
             </li>
-<li>
+<li class="listitem">
               R. Burlisch, <span class="emphasis"><em>Numerical Compuation of Elliptic Integrals and
               Elliptic Functions. III</em></span>. Numerical Mathematik 13, 305-315.
             </li>
-<li>
+<li class="listitem">
               T. Fukushima and H. Ishizaki, <span class="emphasis"><em><a href="http://adsabs.harvard.edu/abs/1994CeMDA..59..237F" target="_top">Numerical
               Computation of Incomplete Elliptic Integrals of a General Form.</a></em></span>
               Celestial Mechanics and Dynamical Astronomy, Volume 59, Number 3 /
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint.html b/doc/sf_and_dist/html/math_toolkit/special/expint.html
index 9430aaf9e..7297239be 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="zetas/zeta.html" title="Riemann Zeta Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expint/expint_n.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint" lang="en">
+<div class="section math_toolkit_special_expint">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.expint"></a><a class="link" href="expint.html" title="Exponential Integrals">Exponential Integrals</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
index 57014962c..6ae3a731f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral Ei</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="expint_n.html" title="Exponential Integral En">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expint_n.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../expint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../powers.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint_expint_i" lang="en">
+<div class="section math_toolkit_special_expint_expint_i">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.expint.expint_i"></a><a class="link" href="expint_i.html" title="Exponential Integral Ei">Exponential Integral
         Ei</a>
@@ -276,7 +276,7 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
             W. J. Cody and H. C. Thacher, Jr., Rational Chebyshev approximations
             for the exponential integral E<sub>1</sub>(x), Math. Comp. 22 (1968), 641-649, and
             W. J. Cody and H. C. Thacher, Jr., Chebyshev approximations for the exponential
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
index 860fe2198..69a8e91c1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral En</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="../expint.html" title="Exponential Integrals">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../expint.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../expint.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expint_i.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_expint_expint_n" lang="en">
+<div class="section math_toolkit_special_expint_expint_n">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.expint.expint_n"></a><a class="link" href="expint_n.html" title="Exponential Integral En">Exponential Integral
         En</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials.html b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
index afbfe939c..976b1c5b0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorials and Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_gamma/gamma_derivatives.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="factorials/sf_factorial.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials" lang="en">
+<div class="section math_toolkit_special_factorials">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.factorials"></a><a class="link" href="factorials.html" title="Factorials and Binomial Coefficients">Factorials and Binomial
       Coefficients</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
index ab2e86828..c525b11db 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_falling_factorial.html" title="Falling Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_falling_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_binomial" lang="en">
+<div class="section math_toolkit_special_factorials_sf_binomial">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_binomial"></a><a class="link" href="sf_binomial.html" title="Binomial Coefficients">Binomial
         Coefficients</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
index 4bca14404..779003b06 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Double Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_factorial.html" title="Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_rising_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_double_factorial" lang="en">
+<div class="section math_toolkit_special_factorials_sf_double_factorial">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_double_factorial"></a><a class="link" href="sf_double_factorial.html" title="Double Factorial">Double
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
index 6423810a7..d4731e140 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="../factorials.html" title="Factorials and Binomial Coefficients">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../factorials.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_double_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_factorial" lang="en">
+<div class="section math_toolkit_special_factorials_sf_factorial">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_factorial"></a><a class="link" href="sf_factorial.html" title="Factorial">Factorial</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
index ea18b8163..3dcb4d48a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Falling Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_rising_factorial.html" title="Rising Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_rising_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_binomial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_falling_factorial" lang="en">
+<div class="section math_toolkit_special_factorials_sf_falling_factorial">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_falling_factorial"></a><a class="link" href="sf_falling_factorial.html" title="Falling Factorial">Falling
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
index e0eac8547..809abcd4d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rising Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_double_factorial.html" title="Double Factorial">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_double_factorial.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../factorials.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_falling_factorial.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_factorials_sf_rising_factorial" lang="en">
+<div class="section math_toolkit_special_factorials_sf_rising_factorial">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.factorials.sf_rising_factorial"></a><a class="link" href="sf_rising_factorial.html" title="Rising Factorial">Rising
         Factorial</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
index d58d2ef64..c37dc139a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="bessel/sph_bessel.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hankel/cyl_hankel.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel" lang="en">
+<div class="section math_toolkit_special_hankel">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.hankel"></a><a class="link" href="hankel.html" title="Hankel Functions">Hankel Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
index af879f979..b4e890ea8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cyclic Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="../hankel.html" title="Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_hankel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel_cyl_hankel" lang="en">
+<div class="section math_toolkit_special_hankel_cyl_hankel">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.hankel.cyl_hankel"></a><a class="link" href="cyl_hankel.html" title="Cyclic Hankel Functions">Cyclic Hankel
         Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
index 4a7397aa0..7c0d69afa 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="cyl_hankel.html" title="Cyclic Hankel Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cyl_hankel.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../hankel.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../airy.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_hankel_sph_hankel" lang="en">
+<div class="section math_toolkit_special_hankel_sph_hankel">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.hankel.sph_hankel"></a><a class="link" href="sph_hankel.html" title="Spherical Hankel Functions">Spherical Hankel
         Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
index e221ad879..af3e29f01 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sinc/sinhc_pi.html" title="sinhc_pi">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc/sinhc_pi.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="inv_hyper/inv_hyper_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper" lang="en">
+<div class="section math_toolkit_special_inv_hyper">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.inv_hyper"></a><a class="link" href="inv_hyper.html" title="Inverse Hyperbolic Functions">Inverse Hyperbolic Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
index 0d3e0ef0e..2140a9e04 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>acosh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inv_hyper_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="asinh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_acosh" lang="en">
+<div class="section math_toolkit_special_inv_hyper_acosh">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.acosh"></a><a class="link" href="acosh.html" title="acosh">acosh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
index cba70a3d3..a1d386ffc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>asinh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="acosh.html" title="acosh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="acosh.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="atanh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_asinh" lang="en">
+<div class="section math_toolkit_special_inv_hyper_asinh">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.asinh"></a><a class="link" href="asinh.html" title="asinh">asinh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
index 7825f4585..6df001bed 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>atanh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="asinh.html" title="asinh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="asinh.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../owens_t.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_atanh" lang="en">
+<div class="section math_toolkit_special_inv_hyper_atanh">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.atanh"></a><a class="link" href="atanh.html" title="atanh">atanh</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
index 58876d95f..d6579df64 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="acosh.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_inv_hyper_inv_hyper_over" lang="en">
+<div class="section math_toolkit_special_inv_hyper_inv_hyper_over">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.inv_hyper.inv_hyper_over"></a><a class="link" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">Inverse
         Hyperbolic Functions Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
index d59b20c8f..3f7129dd1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ellint/ellint_3.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi/jac_over.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi" lang="en">
+<div class="section math_toolkit_special_jacobi">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.jacobi"></a><a class="link" href="jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
index 3ccc76b4d..c89461767 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overvew of the Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jac_over" lang="en">
+<div class="section math_toolkit_special_jacobi_jac_over">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jac_over"></a><a class="link" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">Overvew of the
         Jacobi Elliptic Functions</a>
@@ -40,15 +40,15 @@
 <p>
           Like all elliptic functions these can be parameterised in a number of ways:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               In terms of a parameter <span class="emphasis"><em>m</em></span>.
             </li>
-<li>
+<li class="listitem">
               In terms of the elliptic modulus <span class="emphasis"><em>k</em></span> where <span class="emphasis"><em>m
               = k<sup>2</sup></em></span>.
             </li>
-<li>
+<li class="listitem">
               In terms of the modular angle &#945;, where <span class="emphasis"><em>m = sin<sup>2</sup>&#945;</em></span>.
             </li>
 </ul></div>
@@ -94,16 +94,16 @@
         </p>
 <div class="footnotes">
 <br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
             <a href="http://en.wikipedia.org/wiki/Jacobi_elliptic_functions" target="_top">Wikipedia:
             Jacobi elliptic functions</a>
           </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
             <a href="http://mathworld.wolfram.com/JacobiEllipticFunctions.html" target="_top">Weisstein,
             Eric W. "Jacobi Elliptic Functions." From MathWorld - A Wolfram
             Web Resource.</a>
           </p></div>
-<div class="footnote"><p><sup>[<a name="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
+<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
             <a href="http://dlmf.nist.gov/22" target="_top">Digital Library of Mathematical
             Functions: Jacobian Elliptic Functions</a>
           </p></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
index 57226b5d1..a8ff7ac01 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_elliptic.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cd" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_cd">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cd"></a><a class="link" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">Jacobi Elliptic
         Function cd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
index 34dfe4d3e..d2ead927a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cn" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_cn">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cn"></a><a class="link" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">Jacobi Elliptic
         Function cn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
index 13efdf21c..890854164 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cs</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_cs" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_cs">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_cs"></a><a class="link" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">Jacobi Elliptic
         Function cs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
index d480f38e0..ba4d98855 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_cs.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_dc" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_dc">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_dc"></a><a class="link" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">Jacobi Elliptic
         Function dc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
index e31f43c6b..0afcd41c3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_dc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_dn" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_dn">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_dn"></a><a class="link" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">Jacobi Elliptic
         Function dn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
index bee68eecc..81fa28194 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_dn.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_ds" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_ds">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_ds"></a><a class="link" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">Jacobi Elliptic
         Function ds</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
index ad43f6938..fdf945765 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic SN, CN and DN</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jac_over.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_cd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_elliptic" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_elliptic">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_elliptic"></a><a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">Jacobi
         Elliptic SN, CN and DN</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
index 9ac08efea..4d0137f48 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_ds.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_nc" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_nc">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_nc"></a><a class="link" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">Jacobi Elliptic
         Function nc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
index 9c2dfea8a..c094ae4e1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_nc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_nd" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_nd">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_nd"></a><a class="link" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">Jacobi Elliptic
         Function nd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
index 0a9e5ccfd..4ff7a5024 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ns</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_nd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_ns" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_ns">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_ns"></a><a class="link" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">Jacobi Elliptic
         Function ns</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
index 3f54eca54..2c4a68220 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_ns.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sc" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_sc">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sc"></a><a class="link" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">Jacobi Elliptic
         Function sc</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
index 0a849d476..54233b2cc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_sc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="jacobi_sn.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sd" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_sd">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sd"></a><a class="link" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">Jacobi Elliptic
         Function sd</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
index 59fc551e1..9ed44383d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi_sd.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../jacobi.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../zetas.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_jacobi_jacobi_sn" lang="en">
+<div class="section math_toolkit_special_jacobi_jacobi_sn">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.jacobi.jacobi_sn"></a><a class="link" href="jacobi_sn.html" title="Jacobi Elliptic Function sn">Jacobi Elliptic
         Function sn</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
index 7feb0183b..a80c5feba 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Owen's T function</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="inv_hyper/atanh.html" title="atanh">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="inv_hyper/atanh.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../utils.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_owens_t" lang="en">
+<div class="section math_toolkit_special_owens_t">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.owens_t"></a><a class="link" href="owens_t.html" title="Owen's T function">Owen's T function</a>
 </h3></div></div></div>
@@ -131,15 +131,15 @@
         Test data was generated by Patefield and Tandy algorithms T1 and T4, and
         also the suggested reference routine T7.
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             T1 was rejected if the result was too small compared to <code class="computeroutput"><span class="identifier">atan</span><span class="special">(</span><span class="identifier">a</span><span class="special">)</span></code>
             (ie cancellation),
           </li>
-<li>
+<li class="listitem">
             T4 was rejected if there was no convergence,
           </li>
-<li>
+<li class="listitem">
             Both were rejected if they didn't agree.
           </li>
 </ul></div>
@@ -181,8 +181,8 @@
         The Patefield-Tandy algorithm is accurate to approximately 20 decimal places,
         so for types with greater precision we use:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             A modified version of T1 which folds the calculation of <span class="emphasis"><em>atan(h)</em></span>
             into the T1 series (to avoid subtracting two values similar in magnitude),
             and then accelerates the resulting alternating series using method 1
@@ -191,15 +191,15 @@
             but doesn't always converge, or may become too divergent in the first
             few terms to sum accurately. This is used for <span class="emphasis"><em>ah &lt; 1</em></span>.
           </li>
-<li>
+<li class="listitem">
             A modified version of T2 which is accelerated in the same manner as T1.
             This is used for <span class="emphasis"><em>h &gt; 1</em></span>.
           </li>
-<li>
+<li class="listitem">
             A version of T4 only when both T1 and T2 have failed to produce an accurate
             answer.
           </li>
-<li>
+<li class="listitem">
             Fallback to the Patefiled Tandy algorithm when all the above methods
             fail: this happens not at all for our test data at 100 decimal digits
             precision. However, there is a difficult area when <span class="emphasis"><em>a</em></span>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers.html b/doc/sf_and_dist/html/math_toolkit/special/powers.html
index d8846168e..19307c012 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logs, Powers, Roots and Exponentials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="expint/expint_i.html" title="Exponential Integral Ei">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expint/expint_i.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="powers/log1p.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers" lang="en">
+<div class="section math_toolkit_special_powers">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.powers"></a><a class="link" href="powers.html" title="Logs, Powers, Roots and Exponentials">Logs, Powers, Roots and
       Exponentials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
index ec7e83fb0..15be4ffa1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>cbrt</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="expm1.html" title="expm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="expm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sqrt1pm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_cbrt" lang="en">
+<div class="section math_toolkit_special_powers_cbrt">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.cbrt"></a><a class="link" href="cbrt.html" title="cbrt">cbrt</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
index d0ba301ee..af3573014 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compile Time Power of a Runtime Base</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="hypot.html" title="hypot">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hypot.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sinc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_ct_pow" lang="en">
+<div class="section math_toolkit_special_powers_ct_pow">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.ct_pow"></a><a class="link" href="ct_pow.html" title="Compile Time Power of a Runtime Base">Compile Time Power
         of a Runtime Base</a>
@@ -99,16 +99,16 @@
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
           type calculation rules</em></span></a>. For example:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               If T is a <code class="computeroutput"><span class="keyword">float</span></code>, the return
               type is a <code class="computeroutput"><span class="keyword">float</span></code>.
             </li>
-<li>
+<li class="listitem">
               If T is a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>,
               the return type is a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
             </li>
-<li>
+<li class="listitem">
               Otherwise, the return type is a <code class="computeroutput"><span class="keyword">double</span></code>.
             </li>
 </ul></div>
@@ -129,12 +129,12 @@
 <p>
           Two cases of errors can occur when using <code class="computeroutput"><span class="identifier">pow</span></code>:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               In case of null base and negative exponent, an <a class="link" href="../../main_overview/error_handling.html#overflow_error">overflow_error</a>
               occurs since this operation is a division by 0 (it equals to 1/0).
             </li>
-<li>
+<li class="listitem">
               In case of null base and null exponent, an <a class="link" href="../../main_overview/error_handling.html#indeterminate_result_error">indeterminate_result_error</a>
               occurs since the result of this operation is indeterminate. Those errors
               follow the <a class="link" href="../../main_overview/error_handling.html" title="Error Handling">general
@@ -147,18 +147,18 @@
           exception. As shown in the link given above, other error handling policies
           can be used:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">errno_on_error</span></code>: Sets
               <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
               to <code class="computeroutput"><span class="identifier">ERANGE</span></code> and returns
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">infinity</span><span class="special">()</span></code>.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">ignore_error</span></code>: Returns
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">infinity</span><span class="special">()</span></code>.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">user_error</span></code>: Returns
               the result of <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">user_overflow_error</span></code>:
               this function must be defined by the user.
@@ -169,18 +169,18 @@
           which for this function returns 1 since it's the most commonly chosen result
           for a power of 0. Here again, other error handling policies can be used:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">throw_on_error</span></code>: Throws
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span></code>
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">errno_on_error</span></code>: Sets
               <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
               to <code class="computeroutput"><span class="identifier">EDOM</span></code> and returns
               1.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">user_error</span></code>: Returns
               the result of <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">policies</span><span class="special">::</span><span class="identifier">user_indeterminate_result_error</span></code>:
               this function must be defined by the user.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
index bf40bd584..414973e33 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>expm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="log1p.html" title="log1p">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="log1p.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cbrt.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_expm1" lang="en">
+<div class="section math_toolkit_special_powers_expm1">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.expm1"></a><a class="link" href="expm1.html" title="expm1">expm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
index b68021b90..56a162888 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>hypot</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="powm1.html" title="powm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="powm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ct_pow.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_hypot" lang="en">
+<div class="section math_toolkit_special_powers_hypot">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.hypot"></a><a class="link" href="hypot.html" title="hypot">hypot</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
index 42ef6f4b8..3ed0735f8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>log1p</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../powers.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="expm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_log1p" lang="en">
+<div class="section math_toolkit_special_powers_log1p">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.log1p"></a><a class="link" href="log1p.html" title="log1p">log1p</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
index 7db13eb64..04cb2a344 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>powm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="sqrt1pm1.html" title="sqrt1pm1">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sqrt1pm1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hypot.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_powm1" lang="en">
+<div class="section math_toolkit_special_powers_powm1">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.powm1"></a><a class="link" href="powm1.html" title="powm1">powm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
index a29ebc16e..bd73cda14 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sqrt1pm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="cbrt.html" title="cbrt">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cbrt.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../powers.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="powm1.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_powers_sqrt1pm1" lang="en">
+<div class="section math_toolkit_special_powers_sqrt1pm1">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.powers.sqrt1pm1"></a><a class="link" href="sqrt1pm1.html" title="sqrt1pm1">sqrt1pm1</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
index bdcc39c44..d97dbc9ca 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="factorials/sf_binomial.html" title="Binomial Coefficients">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="factorials/sf_binomial.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_beta/beta_function.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta" lang="en">
+<div class="section math_toolkit_special_sf_beta">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_beta"></a><a class="link" href="sf_beta.html" title="Beta Functions">Beta Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
index fd509f234..4afd714dc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Beta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_inv_function.html" title="The Incomplete Beta Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ibeta_inv_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_beta_derivative" lang="en">
+<div class="section math_toolkit_special_sf_beta_beta_derivative">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.beta_derivative"></a><a class="link" href="beta_derivative.html" title="Derivative of the Incomplete Beta Function">Derivative
         of the Incomplete Beta Function</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
index 07e9d8de5..2e6166c58 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="../sf_beta.html" title="Beta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ibeta_function.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_beta_function" lang="en">
+<div class="section math_toolkit_special_sf_beta_beta_function">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.beta_function"></a><a class="link" href="beta_function.html" title="Beta">Beta</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
index f0efafef7..d96fb135a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="beta_function.html" title="Beta">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="beta_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="ibeta_inv_function.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_ibeta_function" lang="en">
+<div class="section math_toolkit_special_sf_beta_ibeta_function">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.ibeta_function"></a><a class="link" href="ibeta_function.html" title="Incomplete Beta Functions">Incomplete
         Beta Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
index 99772503c..a0d993c6e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Incomplete Beta Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_function.html" title="Incomplete Beta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="ibeta_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_beta.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="beta_derivative.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_beta_ibeta_inv_function" lang="en">
+<div class="section math_toolkit_special_sf_beta_ibeta_inv_function">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function"></a><a class="link" href="ibeta_inv_function.html" title="The Incomplete Beta Function Inverses">The
         Incomplete Beta Function Inverses</a>
@@ -305,8 +305,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a,
               b</em></span> and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or
               <span class="emphasis"><em>q</em></span> and back again. These tests have quite generous
@@ -317,7 +317,7 @@
               enough "information content" in the input to the inverse
               function to get back where you started.
             </li>
-<li>
+<li class="listitem">
               Accuracy checks using high precision test values. These measure the
               accuracy of the result, given exact input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
index a1b4df768..289fa9540 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_beta/beta_derivative.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_erf/error_function.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf" lang="en">
+<div class="section math_toolkit_special_sf_erf">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_erf"></a><a class="link" href="sf_erf.html" title="Error Functions">Error Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
index 61e930364..906c9b065 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="../sf_erf.html" title="Error Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_inv.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf_error_function" lang="en">
+<div class="section math_toolkit_special_sf_erf_error_function">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_erf.error_function"></a><a class="link" href="error_function.html" title="Error Functions">Error Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
index 51855afb9..43f849fa3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="error_function.html" title="Error Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_function.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_erf.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_erf_error_inv" lang="en">
+<div class="section math_toolkit_special_sf_erf_error_inv">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_erf.error_inv"></a><a class="link" href="error_inv.html" title="Error Function Inverses">Error Function
         Inverses</a>
@@ -113,8 +113,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>x</em></span>
               to <span class="emphasis"><em>p</em></span> and back again. These tests have quite generous
               tolerances: in general both the error functions and their inverses
@@ -124,7 +124,7 @@
               enough "information content" in the input to the inverse
               function to get back where you started.
             </li>
-<li>
+<li class="listitem">
               Accuracy checks using high-precision test values. These measure the
               accuracy of the result, given <span class="emphasis"><em>exact</em></span> input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
index 9c8a970b4..68016cd66 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="../special.html" title="Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../special.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_gamma/tgamma.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma" lang="en">
+<div class="section math_toolkit_special_sf_gamma">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_gamma"></a><a class="link" href="sf_gamma.html" title="Gamma Functions">Gamma Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
index 11dfc5ae1..f46620983 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Digamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="lgamma.html" title="Log Gamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="lgamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_ratios.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_digamma" lang="en">
+<div class="section math_toolkit_special_sf_gamma_digamma">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.digamma"></a><a class="link" href="digamma.html" title="Digamma">Digamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
index 6d7ffac92..7415251ac 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Gamma Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma_inv.html" title="Incomplete Gamma Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="igamma_inv.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../factorials.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_gamma_derivatives" lang="en">
+<div class="section math_toolkit_special_sf_gamma_gamma_derivatives">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives"></a><a class="link" href="gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function">Derivative
         of the Incomplete Gamma Function</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
index 4f9bc5445..04181110e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Ratios of Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="digamma.html" title="Digamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="digamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="igamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_gamma_ratios" lang="en">
+<div class="section math_toolkit_special_sf_gamma_gamma_ratios">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.gamma_ratios"></a><a class="link" href="gamma_ratios.html" title="Ratios of Gamma Functions">Ratios
         of Gamma Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
index 7f5b6de56..a7f1dbce7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="gamma_ratios.html" title="Ratios of Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="gamma_ratios.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="igamma_inv.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_igamma" lang="en">
+<div class="section math_toolkit_special_sf_gamma_igamma">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.igamma"></a><a class="link" href="igamma.html" title="Incomplete Gamma Functions">Incomplete Gamma
         Functions</a>
@@ -1010,21 +1010,21 @@
 <a name="math_toolkit.special.sf_gamma.igamma.h5"></a>
           <span><a name="math_toolkit.special.sf_gamma.igamma.references"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.references">References</a>
         </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               N. M. Temme, A Set of Algorithms for the Incomplete Gamma Functions,
               Probability in the Engineering and Informational Sciences, 8, 1994.
             </li>
-<li>
+<li class="listitem">
               N. M. Temme, The Asymptotic Expansion of the Incomplete Gamma Functions,
               Siam J. Math Anal. Vol 10 No 4, July 1979, p757.
             </li>
-<li>
+<li class="listitem">
               A. R. Didonato and A. H. Morris, Computation of the Incomplete Gamma
               Function Ratios and their Inverse. ACM TOMS, Vol 12, No 4, Dec 1986,
               p377.
             </li>
-<li>
+<li class="listitem">
               W. Gautschi, The Incomplete Gamma Functions Since Tricomi, In Tricomi's
               Ideas and Contemporary Applied Mathematics, Atti dei Convegni Lincei,
               n. 147, Accademia Nazionale dei Lincei, Roma, 1998, pp. 203--237.
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
index 0bb16cfd5..d72923af9 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma.html" title="Incomplete Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="igamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="gamma_derivatives.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_igamma_inv" lang="en">
+<div class="section math_toolkit_special_sf_gamma_igamma_inv">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.igamma_inv"></a><a class="link" href="igamma_inv.html" title="Incomplete Gamma Function Inverses">Incomplete
         Gamma Function Inverses</a>
@@ -187,8 +187,8 @@
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a</em></span>
               and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or <span class="emphasis"><em>q</em></span>
               and back again. These tests have quite generous tolerances: in general
@@ -199,7 +199,7 @@
               content" in the input to the inverse function to get back where
               you started.
             </li>
-<li>
+<li class="listitem">
               Accuracy checks using high precision test values. These measure the
               accuracy of the result, given exact input values.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
index ca010d54b..5786ff3e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="tgamma.html" title="Gamma">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="tgamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="digamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_lgamma" lang="en">
+<div class="section math_toolkit_special_sf_gamma_lgamma">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.lgamma"></a><a class="link" href="lgamma.html" title="Log Gamma">Log Gamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
index 59b9fb046..d0c7d6766 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="../sf_gamma.html" title="Gamma Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_gamma.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="lgamma.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_gamma_tgamma" lang="en">
+<div class="section math_toolkit_special_sf_gamma_tgamma">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_gamma.tgamma"></a><a class="link" href="tgamma.html" title="Gamma">Gamma</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
index c00562719..7be55ec5c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_erf/error_inv.html" title="Error Function Inverses">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sf_erf/error_inv.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sf_poly/legendre.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly" lang="en">
+<div class="section math_toolkit_special_sf_poly">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sf_poly"></a><a class="link" href="sf_poly.html" title="Polynomials">Polynomials</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
index 8dcf9f62e..422966d08 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hermite Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="laguerre.html" title="Laguerre (and Associated) Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="laguerre.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sph_harm.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_hermite" lang="en">
+<div class="section math_toolkit_special_sf_poly_hermite">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.hermite"></a><a class="link" href="hermite.html" title="Hermite Polynomials">Hermite Polynomials</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
index 8a03a812e..290de0bc9 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laguerre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="legendre.html" title="Legendre (and Associated) Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="legendre.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="hermite.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_laguerre" lang="en">
+<div class="section math_toolkit_special_sf_poly_laguerre">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.laguerre"></a><a class="link" href="laguerre.html" title="Laguerre (and Associated) Polynomials">Laguerre (and
         Associated) Polynomials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
index 03dbd1685..fc14a2831 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Legendre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="../sf_poly.html" title="Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="laguerre.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_legendre" lang="en">
+<div class="section math_toolkit_special_sf_poly_legendre">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.legendre"></a><a class="link" href="legendre.html" title="Legendre (and Associated) Polynomials">Legendre (and
         Associated) Polynomials</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
index d4b546cdb..0d2432d31 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Harmonics</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="hermite.html" title="Hermite Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="hermite.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sf_poly.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../bessel.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sf_poly_sph_harm" lang="en">
+<div class="section math_toolkit_special_sf_poly_sph_harm">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sf_poly.sph_harm"></a><a class="link" href="sph_harm.html" title="Spherical Harmonics">Spherical Harmonics</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc.html b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
index e25f029e0..5b4a51d63 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="powers/ct_pow.html" title="Compile Time Power of a Runtime Base">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="powers/ct_pow.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinc/sinc_overview.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc" lang="en">
+<div class="section math_toolkit_special_sinc">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.sinc"></a><a class="link" href="sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">Sinus Cardinal and Hyperbolic
       Sinus Cardinal Functions</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
index 4fcf71107..02932e9a6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../sinc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinc_pi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinc_overview" lang="en">
+<div class="section math_toolkit_special_sinc_sinc_overview">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinc_overview"></a><a class="link" href="sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview">Sinus Cardinal
         and Hyperbolic Sinus Cardinal Functions Overview</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
index 41f4533f4..5985d4f96 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc_overview.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sinhc_pi.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinc_pi" lang="en">
+<div class="section math_toolkit_special_sinc_sinc_pi">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinc_pi"></a><a class="link" href="sinc_pi.html" title="sinc_pi">sinc_pi</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
index 692e9cf9e..150c1decd 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinhc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_pi.html" title="sinc_pi">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sinc_pi.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../sinc.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../inv_hyper.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_sinc_sinhc_pi" lang="en">
+<div class="section math_toolkit_special_sinc_sinhc_pi">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.sinc.sinhc_pi"></a><a class="link" href="sinhc_pi.html" title="sinhc_pi">sinhc_pi</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas.html b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
index 27e872e53..b50621460 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Zeta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="jacobi/jacobi_sn.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../special.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="zetas/zeta.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_zetas" lang="en">
+<div class="section math_toolkit_special_zetas">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.special.zetas"></a><a class="link" href="zetas.html" title="Zeta Functions">Zeta Functions</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
index 60facf14f..572d5742b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Riemann Zeta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../zetas.html" title="Zeta Functions">
 <link rel="prev" href="../zetas.html" title="Zeta Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../zetas.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../zetas.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../expint.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_special_zetas_zeta" lang="en">
+<div class="section math_toolkit_special_zetas_zeta">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.special.zetas.zeta"></a><a class="link" href="zeta.html" title="Riemann Zeta Function">Riemann Zeta Function</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status.html b/doc/sf_and_dist/html/math_toolkit/status.html
index b495e4b7f..9bb9ff048 100644
--- a/doc/sf_and_dist/html/math_toolkit/status.html
+++ b/doc/sf_and_dist/html/math_toolkit/status.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Library Status</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="backgrounders/refs.html" title="References">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="backgrounders/refs.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="status/history1.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status" lang="en">
+<div class="section math_toolkit_status">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.status"></a><a class="link" href="status.html" title="Library Status">Library Status</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/credits.html b/doc/sf_and_dist/html/math_toolkit/status/credits.html
index 3501fde05..04dd3d92b 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/credits.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/credits.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Credits and Acknowledgements</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="issues.html" title="Known Issues, and TODO List">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="issues.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../index/s13.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_credits" lang="en">
+<div class="section math_toolkit_status_credits">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.credits"></a><a class="link" href="credits.html" title="Credits and Acknowledgements">Credits and Acknowledgements</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index 0882530c4..bfe9794d8 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="../status.html" title="Library Status">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../status.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="issues.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_history1" lang="en">
+<div class="section math_toolkit_status_history1">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.history1"></a><a class="link" href="history1.html" title="History and What's New">History and What's New</a>
 </h3></div></div></div>
@@ -36,31 +36,27 @@
 <a name="math_toolkit.status.history1.h0"></a>
         <span><a name="math_toolkit.status.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_52">Boost-1.52</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
             (reported by Thomas Mang).
-          </li></ul></div>
-<h5>
-<a name="math_toolkit.status.history1.h1"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
-      </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+          </li>
+<li class="listitem">
             Added <a class="link" href="../special/airy.html" title="Airy Functions">Airy functions</a>
             and <a class="link" href="../special/jacobi.html" title="Jacobi Elliptic Functions">Jacobi Elliptic functions</a>.
           </li>
-<li>
+<li class="listitem">
             Corrected failure to detect bad parameters in many distributions <a href="https://svn.boost.org/trac/boost/ticket/6934" target="_top">#6934</a> (reported
             by Florian Schoppmann) by adding a function check_out_of_range to test
             many possible bad parameters. This test revealed several distributions
             where the checks for bad parameters were ineffective, and these have
             been rectified.
           </li>
-<li>
+<li class="listitem">
             Fixed issue in Hankel functions that causes incorrect values to be returned
             for <span class="emphasis"><em>x &lt; 0</em></span> and &#957; odd, see <a href="https://svn.boost.org/trac/boost/ticket/7135" target="_top">#7135</a>.
           </li>
-<li>
+<li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/6517" target="_top">#6517</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6362" target="_top">#6362</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7053" target="_top">#7053</a>,
@@ -70,32 +66,32 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h2"></a>
+<a name="math_toolkit.status.history1.h1"></a>
         <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
             three namespaces.
           </li>
-<li>
+<li class="listitem">
             Added the Owen's T function and Skew Normal distribution written by Benjamin
             Sobotta: see <a class="link" href="../special/owens_t.html" title="Owen's T function">Owens T</a>
             and skew_normal_distrib.
           </li>
-<li>
+<li class="listitem">
             Added Hankel functions <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>,
             <a class="link" href="../special/hankel/cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_2</a>,
             <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_1</a>
             and <a class="link" href="../special/hankel/sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_2</a>.
           </li>
-<li>
+<li class="listitem">
             Corrected issue <a href="https://svn.boost.org/trac/boost/ticket/6627" target="_top">#6627
             nonfinite_num_put formatting of 0.0 is incorrect</a> based on a patch
             submitted by K R Walker.
           </li>
-<li>
+<li class="listitem">
             Changed constant initialization mechanism so that it is thread safe even
             for user-defined types, also so that user defined types get the full
             precision of the constant, even when <code class="computeroutput"><span class="keyword">long</span>
@@ -103,46 +99,46 @@
             128-bit rational approximations will work with UDT's and do the right
             thing, even though <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code> may be only 64 or 80 bits.
           </li>
-<li>
+<li class="listitem">
             Fixed issue in <code class="computeroutput"><span class="identifier">bessel_jy</span></code>
             which causes Y<sub>8.5</sub>(4&#960;) to yield a NaN.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h3"></a>
+<a name="math_toolkit.status.history1.h2"></a>
         <span><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
             (with underscore separator). (issue <a href="https://svn.boost.org/trac/boost/ticket/6199" target="_top">#6199</a>).
           </li>
-<li>
+<li class="listitem">
             Refactored test data and some special function code to improve support
             for arbitary precision and/or expression-template-enabled types.
           </li>
-<li>
+<li class="listitem">
             Added new faster zeta function evaluation method.
           </li>
 </ul></div>
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
-<li>
+<li class="listitem">
             Corrected branch cuts on the complex inverse trig functions, to handle
             signed zeros (issue <a href="https://svn.boost.org/trac/boost/ticket/6171" target="_top">#6171</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed bug in <code class="computeroutput"><span class="identifier">bessel_yn</span></code>
             which caused incorrect overflow errors to be raised for negative <span class="emphasis"><em>n</em></span>
             (issue <a href="https://svn.boost.org/trac/boost/ticket/6367" target="_top">#6367</a>).
           </li>
-<li>
+<li class="listitem">
             Also fixed minor/cosmetic/configuration issues <a href="https://svn.boost.org/trac/boost/ticket/6120" target="_top">#6120</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/6191" target="_top">#6191</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>,
@@ -153,356 +149,356 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h4"></a>
+<a name="math_toolkit.status.history1.h3"></a>
         <span><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
             of these functions. Fixes issue <a href="https://svn.boost.org/trac/boost/ticket/5560" target="_top">#5560</a>
           </li>
-<li>
+<li class="listitem">
             Added an example of using Inverse Chi-Squared distribution for Bayesian
             statistics, provided by Thomas Mang.
           </li>
-<li>
+<li class="listitem">
             Added tests to use improved version of lexical_cast which handles C99
             nonfinites without using globale facets.
           </li>
-<li>
+<li class="listitem">
             Corrected wrong out-of-bound uniform distribution CDF complement values
             <a href="https://svn.boost.org/trac/boost/ticket/5733" target="_top">#5733</a>.
           </li>
-<li>
+<li class="listitem">
             Enabled long double support on OpenBSD (issue <a href="https://svn.boost.org/trac/boost/ticket/6014" target="_top">#6014</a>).
           </li>
-<li>
+<li class="listitem">
             Changed nextafter and related functions to behave in the same way as
             other implementations - so that nextafter(+INF, 0) is a finite value
             (issue <a href="https://svn.boost.org/trac/boost/ticket/5823" target="_top">#5832</a>).
           </li>
-<li>
+<li class="listitem">
             Changed tuple include configuration to fix issue when using in conjunction
             with Boost.Tr1 (issue <a href="https://svn.boost.org/trac/boost/ticket/5934" target="_top">#5934</a>).
           </li>
-<li>
+<li class="listitem">
             Changed class eps_tolerance to behave correctly when both ends of the
             range are zero (issue <a href="https://svn.boost.org/trac/boost/ticket/6001" target="_top">#6001</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed missing include guards on prime.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5927" target="_top">#5927</a>).
           </li>
-<li>
+<li class="listitem">
             Removed unused/undocumented constants from constants.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5982" target="_top">#5982</a>).
           </li>
-<li>
+<li class="listitem">
             Fixed missing std:: prefix in nonfinite_num_facets.hpp (issue <a href="https://svn.boost.org/trac/boost/ticket/5914" target="_top">#5914</a>).
           </li>
-<li>
+<li class="listitem">
             Minor patches for Cray compiler compatibility.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h5"></a>
+<a name="math_toolkit.status.history1.h4"></a>
         <span><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
           </li>
-<li>
+<li class="listitem">
             Addition of nonfinite facets from Johan Rade, with tests, examples of
             use for C99 format infinity and NaN, and documentation.
           </li>
-<li>
+<li class="listitem">
             Added tests and documentation of changesign from Johan Rade.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h6"></a>
+<a name="math_toolkit.status.history1.h5"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h7"></a>
+<a name="math_toolkit.status.history1.h6"></a>
         <span><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
-<li>
+<li class="listitem">
             Added information about configuration macros.
           </li>
-<li>
+<li class="listitem">
             Added support for mpreal as a real-numbered type.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h8"></a>
+<a name="math_toolkit.status.history1.h7"></a>
         <span><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
           </li>
-<li>
+<li class="listitem">
             Added inverse gamma distribution and inverse chi_square and scaled inverse
             chi_square.
           </li>
-<li>
+<li class="listitem">
             Editorial revision of documentation, and added FAQ.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h9"></a>
+<a name="math_toolkit.status.history1.h8"></a>
         <span><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
-<li>
+<li class="listitem">
             Fixed numerical error in the quantile of the Student's T distribution:
             the function was returning garbage values for non-integer degrees of
             freedom between 2 and 3.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h10"></a>
+<a name="math_toolkit.status.history1.h9"></a>
         <span><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h11"></a>
+<a name="math_toolkit.status.history1.h10"></a>
         <span><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added support for MPFR as a bignum type.
           </li>
-<li>
+<li class="listitem">
             Added some full specializations of the policy classes to reduce compile
             times.
           </li>
-<li>
+<li class="listitem">
             Added logistic and hypergeometric distributions, from Gautam Sewani's
             Google Summer of Code project.
           </li>
-<li>
+<li class="listitem">
             Added Laplace distribution submitted by Thijs van den Berg.
           </li>
-<li>
+<li class="listitem">
             Updated performance test code to include new distributions, and improved
             the performance of the non-central distributions.
           </li>
-<li>
+<li class="listitem">
             Added SSE2 optimised <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos
             approximation</a> code, from Gautam Sewani's Google Summer of Code
             project.
           </li>
-<li>
+<li class="listitem">
             Fixed bug in cyl_bessel_i that used an incorrect approximation for &#957; =
             0.5, also effects the non-central Chi Square Distribution when &#957; = 3, see
             bug report <a href="https://svn.boost.org/trac/boost/ticket/2877" target="_top">#2877</a>.
           </li>
-<li>
+<li class="listitem">
             Fixed minor bugs <a href="https://svn.boost.org/trac/boost/ticket/2873" target="_top">#2873</a>.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h12"></a>
+<a name="math_toolkit.status.history1.h11"></a>
         <span><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
-<li>
+<li class="listitem">
             Fixed code so that it compiles in GCC's -pedantic mode (bug report <a href="https://svn.boost.org/trac/boost/ticket/1451" target="_top">#1451</a>).
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h13"></a>
+<a name="math_toolkit.status.history1.h12"></a>
         <span><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h14"></a>
+<a name="math_toolkit.status.history1.h13"></a>
         <span><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Noncentral Chi Squared Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral Beta Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral F Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Noncentral T Distribution.
           </li>
-<li>
+<li class="listitem">
             Added Exponential Integral Functions.
           </li>
-<li>
+<li class="listitem">
             Added Zeta Function.
           </li>
-<li>
+<li class="listitem">
             Added Rounding and Truncation functions.
           </li>
-<li>
+<li class="listitem">
             Added Compile time powers of runtime bases.
           </li>
-<li>
+<li class="listitem">
             Added SSE2 optimizations for Lanczos evaluation.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h15"></a>
+<a name="math_toolkit.status.history1.h14"></a>
         <span><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Added Policy based framework that allows fine grained control over function
             behaviour.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed default behaviour
             for domain, pole and overflow errors to throw an exception (based on
             review feedback), this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed exception thrown
             when an internal evaluation error occurs to boost::math::evaluation_error.
           </li>
-<li>
+<li class="listitem">
             <span class="bold"><strong>Breaking change:</strong></span> Changed discrete quantiles
             to return an integer result: this is anything up to 20 times faster than
             finding the true root, this behaviour can be customised using <a class="link" href="../policy.html" title="Policies">Policy</a>'s.
           </li>
-<li>
+<li class="listitem">
             Polynomial/rational function evaluation is now customisable and hopefully
             faster than before.
           </li>
-<li>
+<li class="listitem">
             Added performance test program.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h16"></a>
+<a name="math_toolkit.status.history1.h15"></a>
         <span><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li>
+<li class="listitem">
             Added C# "Distribution Explorer" demo application.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h17"></a>
+<a name="math_toolkit.status.history1.h16"></a>
         <span><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implemented the main probability distribution and density functions.
           </li>
-<li>
+<li class="listitem">
             Implemented digamma.
           </li>
-<li>
+<li class="listitem">
             Added more factorial functions.
           </li>
-<li>
+<li class="listitem">
             Implemented the Hermite, Legendre and Laguerre polynomials plus the spherical
             harmonic functions from TR1.
           </li>
-<li>
+<li class="listitem">
             Moved Xiaogang Zhang's elliptic integral code into the library, and brought
             them into line with the rest of the code.
           </li>
-<li>
+<li class="listitem">
             Moved Hubert Holin's existing Boost.Math special functions into this
             library and brought them into line with the rest of the code.
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h18"></a>
+<a name="math_toolkit.status.history1.h17"></a>
         <span><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implement preview release of the statistical distributions.
           </li>
-<li>
+<li class="listitem">
             Added statistical distributions tutorial.
           </li>
-<li>
+<li class="listitem">
             Implemented root finding algorithms.
           </li>
-<li>
+<li class="listitem">
             Implemented the inverses of the incomplete gamma and beta functions.
           </li>
-<li>
+<li class="listitem">
             Rewrite erf/erfc as rational approximations (valid to 128-bit precision).
           </li>
-<li>
+<li class="listitem">
             Integrated the statistical results generated from the test data with
             Boost.Test: uses a database of expected results, indexed by test, floating
             point type, platform, and compiler.
           </li>
-<li>
+<li class="listitem">
             Improved lgamma near 1 and 2 (rational approximations).
           </li>
-<li>
+<li class="listitem">
             Improved erf/erfc inverses (rational approximations).
           </li>
-<li>
+<li class="listitem">
             Implemented Rational function generation (the Remez method).
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h19"></a>
+<a name="math_toolkit.status.history1.h18"></a>
         <span><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
-<li>
+<li class="listitem">
             Generate high quality test data, against which future improvements can
             be judged.
           </li>
-<li>
+<li class="listitem">
             Provide tools for the evaluation of infinite series, continued fractions,
             and rational functions.
           </li>
-<li>
+<li class="listitem">
             Provide tools for testing against tabulated test data, and collecting
             statistics on error rates.
           </li>
-<li>
+<li class="listitem">
             Provide sufficient docs for people to be able to find their way around
             the library.
           </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/issues.html b/doc/sf_and_dist/html/math_toolkit/status/issues.html
index 8db1f4aa5..89453779a 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/issues.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/issues.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Known Issues, and TODO List</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="history1.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../status.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="credits.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_status_issues" lang="en">
+<div class="section math_toolkit_status_issues">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.status.issues"></a><a class="link" href="issues.html" title="Known Issues, and TODO List">Known Issues, and TODO List</a>
 </h3></div></div></div>
@@ -43,7 +43,7 @@
 <a name="math_toolkit.status.issues.h0"></a>
         <span><a name="math_toolkit.status.issues.tgamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.tgamma">tgamma</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Can the <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos approximation</a>
             be optimized any further? (low priority)
           </li></ul></div>
@@ -52,7 +52,7 @@
         <span><a name="math_toolkit.status.issues.incomplete_beta"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.incomplete_beta">Incomplete
         Beta</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Investigate Didonato and Morris' asymptotic expansion for large a and
             b (medium priority).
           </li></ul></div>
@@ -61,7 +61,7 @@
         <span><a name="math_toolkit.status.issues.inverse_gamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.inverse_gamma">Inverse
         Gamma</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Investigate whether we can skip iteration altogether if the first approximation
             is good enough (Medium Priority).
           </li></ul></div>
@@ -69,7 +69,7 @@
 <a name="math_toolkit.status.issues.h3"></a>
         <span><a name="math_toolkit.status.issues.polynomials"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.polynomials">Polynomials</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             The Legendre and Laguerre Polynomials have surprisingly different error
             rates on different platforms, considering they are evaluated with only
             basic arithmetic operations. Maybe this is telling us something, or maybe
@@ -80,8 +80,8 @@
         <span><a name="math_toolkit.status.issues.elliptic_integrals"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.elliptic_integrals">Elliptic
         Integrals</a>
       </h5>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Carlson's algorithms are essentially unchanged from Xiaogang Zhang's
             Google Summer of Code student project, and are based on Carlson's original
             papers. However, Carlson has revised his algorithms since then (refer
@@ -89,7 +89,7 @@
             performance and accuracy, we may be able to take advantage of these improvements
             too (Low Priority).
           </li>
-<li>
+<li class="listitem">
             <p>Carlson's algorithms (mainly R<sub>J</sub>) are somewhat prone to internal overflow/underflow
             when the arguments are very large or small. The homogeneity relations:</p>
  <p>R<sub>F</sub>(ka,
@@ -100,27 +100,27 @@
             be used to sidestep trouble here: provided the problem domains can be
             accurately identified. (Medium Priority).</p>
           </li>
-<li>
+<li class="listitem">
             Carlson's R<sub>C</sub> can be reduced to elementary funtions (asin and log), would
             it be more efficient evaluated this way, rather than by Carlson's algorithms?
             (Low Priority).
           </li>
-<li>
+<li class="listitem">
             Should we add an implementation of Carlson's R<sub>G</sub>? It's not required for
             the Legendre form integrals, but some people may find it useful (Low
             Priority).
           </li>
-<li>
+<li class="listitem">
             There are a several other integrals: D(&#966;, k), Z(&#946;, k), &#923;<sub>0</sub>(&#946;, k) and Bulirsch's
             <span class="emphasis"><em>el</em></span> functions that could be implemented using Carlson's
             integrals (Low Priority).
           </li>
-<li>
+<li class="listitem">
             The integrals K(k) and E(k) could be implemented using rational approximations
             (both for efficiency and accuracy), assuming we can find them. (Medium
             Priority).
           </li>
-<li>
+<li class="listitem">
             There is a sub-domain of <a class="link" href="../special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">ellint_3</a>
             that is unimplemented (see the docs for details), currently it's not
             clear how to solve this issue, or if it's ever likely to be an real problem
@@ -158,7 +158,7 @@
         <span><a name="math_toolkit.status.issues.statistical_distributions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.statistical_distributions">Statistical
         distributions</a>
       </h5>
-<div class="itemizedlist"><ul type="disc"><li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
             Student's t Perhaps switch to normal distribution as a better approximation
             for very large degrees of freedom?
           </li></ul></div>
@@ -1211,16 +1211,16 @@
 <p>
         Also asked for more than once:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Add support for interpolated distributions, possibly combine with numeric
             integration and differentiation.
           </li>
-<li>
+<li class="listitem">
             Add support for bivariate and multivariate distributions: most especially
             the normal.
           </li>
-<li>
+<li class="listitem">
             Add support for the log of the cdf and pdf: this is mainly a performance
             optimisation since we can avoid some special function calls for some
             distributions by returning the log of the result.
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit.html b/doc/sf_and_dist/html/math_toolkit/toolkit.html
index 1c4e25aad..96082d2bd 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tools and Internal Details</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="constants/FAQ.html" title="FAQs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="constants/FAQ.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="toolkit/internals_overview.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit" lang="en">
+<div class="section math_toolkit_toolkit">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.toolkit"></a><a class="link" href="toolkit.html" title="Tools and Internal Details">Tools and Internal Details</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
index fd6e571c9..60873ae56 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Utilities &amp; Tools</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals_overview.html" title="Overview">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internals_overview.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals1/series_evaluation.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1" lang="en">
+<div class="section math_toolkit_toolkit_internals1">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals1"></a><a class="link" href="internals1.html" title="Utilities &amp; Tools">Utilities &amp; Tools</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
index a279c0e20..0168e4770 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Continued Fraction Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="series_evaluation.html" title="Series Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="series_evaluation.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rational.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_cf" lang="en">
+<div class="section math_toolkit_toolkit_internals1_cf">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.cf"></a><a class="link" href="cf.html" title="Continued Fraction Evaluation">Continued Fraction
         Evaluation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
index 34dda3ffe..befe42724 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Locating Function Minima: Brent's algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="roots2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="tuples.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_minima" lang="en">
+<div class="section math_toolkit_toolkit_internals1_minima">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.minima"></a><a class="link" href="minima.html" title="Locating Function Minima: Brent's algorithm">Locating Function
         Minima: Brent's algorithm</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
index 972f42f95..c2d8ad689 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomial and Rational Function Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="cf.html" title="Continued Fraction Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="cf.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="roots.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_rational" lang="en">
+<div class="section math_toolkit_toolkit_internals1_rational">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.rational"></a><a class="link" href="rational.html" title="Polynomial and Rational Function Evaluation">Polynomial
         and Rational Function Evaluation</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
index a184684a3..e0293aac3 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="rational.html" title="Polynomial and Rational Function Evaluation">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rational.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="roots2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_roots" lang="en">
+<div class="section math_toolkit_toolkit_internals1_roots">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.roots"></a><a class="link" href="roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder">Root Finding
         With Derivatives: Newton-Raphson, Halley &amp; Schroeder</a>
@@ -67,12 +67,12 @@
 <p>
           These functions all perform iterative root finding using derivatives:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">newton_raphson_iterate</span></code>performs
               second order <a class="link" href="roots.html#newton">Newton-Raphson iteration</a>,
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">halley_iterate</span></code> and<code class="computeroutput"><span class="identifier">schroeder_iterate</span></code> perform third order
               <a class="link" href="roots.html#halley">Halley</a> and <a class="link" href="roots.html#schroeder">Schroeder</a>
               iteration.
@@ -130,48 +130,48 @@
 <p>
           When using these functions you should note that:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Default max_iter = <code class="computeroutput"><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">uintmax_t</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">)()</span></code> is effectively 'iterate for ever'!.
             </li>
-<li>
+<li class="listitem">
               They may be very sensitive to the initial guess, typically they converge
               very rapidly if the initial guess has two or three decimal digits correct.
               However convergence can be no better than bisection, or in some rare
               cases, even worse than bisection if the initial guess is a long way
               from the correct value and the derivatives are close to zero.
             </li>
-<li>
+<li class="listitem">
               These functions include special cases to handle zero first (and second
               where appropriate) derivatives, and fall back to bisection in this
               case. However, it is helpful if functor F is defined to return an arbitrarily
               small value <span class="emphasis"><em>of the correct sign</em></span> rather than zero.
             </li>
-<li>
+<li class="listitem">
               If the derivative at the current best guess for the result is infinite
               (or very close to being infinite) then these functions may terminate
               prematurely. A large first derivative leads to a very small next step,
               triggering the termination condition. Derivative based iteration may
               not be appropriate in such cases.
             </li>
-<li>
+<li class="listitem">
               If the function is 'Really Well Behaved' (monotonic and has only one
               root) the bracket bounds min and max may as well be set to the widest
               limits like zero and <code class="computeroutput"><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">()</span></code>.
             </li>
-<li>
+<li class="listitem">
               But if the function more complex and may have more than one root or
               a pole, the choice of bounds is protection against jumping out to seek
               the 'wrong' root.
             </li>
-<li>
+<li class="listitem">
               These functions fall back to bisection if the next computed step would
               take the next value out of bounds. The bounds are updated after each
               step to ensure this leads to convergence. However, a good initial guess
               backed up by asymptotically-tight bounds will improve performance no
               end - rather than relying on bisection.
             </li>
-<li>
+<li class="listitem">
               The value of <span class="emphasis"><em>digits</em></span> is crucial to good performance
               of these functions, if it is set too high then at best you will get
               one extra (unnecessary) iteration, and at worst the last few steps
@@ -186,17 +186,17 @@
               final iteration just takes the next value into the zone where f(x)
               becomes inaccurate.
             </li>
-<li>
+<li class="listitem">
               To get the binary digits of accuracy, use policies::get_max_root_iterations&lt;Policy&gt;()).
             </li>
-<li>
+<li class="listitem">
               If you need some diagnostic output to see what is going on, you can
               <code class="computeroutput"><span class="preprocessor">#define</span> <span class="identifier">BOOST_MATH_INSTRUMENT</span></code>
               before the <code class="computeroutput"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">tools</span><span class="special">/</span><span class="identifier">roots</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></code>, and also ensure that display of
               all the possibly significant digits with <code class="computeroutput"> <span class="identifier">cout</span><span class="special">.</span><span class="identifier">precision</span><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="keyword">double</span><span class="special">&gt;::</span><span class="identifier">max_digits10</span><span class="special">)</span></code>: but be warned, this may produce copious
               output!
             </li>
-<li>
+<li class="listitem">
               Finally: you may well be able to do better than these functions by
               hand-coding the heuristics used so that they are tailored to a specific
               function. You may also be able to compute the ratio of derivatives
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
index 879879c5f..cfb6db2e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding Without Derivatives: Bisection, Bracket and TOMS748</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="roots.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="minima.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_roots2" lang="en">
+<div class="section math_toolkit_toolkit_internals1_roots2">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.roots2"></a><a class="link" href="roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">Root Finding
         Without Derivatives: Bisection, Bracket and TOMS748</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
index 2c460c339..d0e25f72d 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Series Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="../internals1.html" title="Utilities &amp; Tools">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../internals1.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="cf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_series_evaluation" lang="en">
+<div class="section math_toolkit_toolkit_internals1_series_evaluation">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.series_evaluation"></a><a class="link" href="series_evaluation.html" title="Series Evaluation">Series
         Evaluation</a>
@@ -99,14 +99,14 @@
           value of the sum to which the terms of the series should be added. This
           is useful in two situations:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Where the first value of the series has a different formula to successive
               terms. In this case the first value in the series can be passed as
               the last argument and the logic of the function object can then be
               simplified to return subsequent terms.
             </li>
-<li>
+<li class="listitem">
               Where the series is being added (or subtracted) from some other value:
               termination of the series will likely occur much more rapidly if that
               other value is passed as the last argument. For example, there are
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
index 6abafa641..5e6a6f348 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tuples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="minima.html" title="Locating Function Minima: Brent's algorithm">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="minima.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals1.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../internals2.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals1_tuples" lang="en">
+<div class="section math_toolkit_toolkit_internals1_tuples">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals1.tuples"></a><a class="link" href="tuples.html" title="Tuples">Tuples</a>
 </h4></div></div></div>
@@ -50,17 +50,17 @@
 <p>
           These types and functions are aliases for:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               std::tuple etc when available, otherwise:
             </li>
-<li>
+<li class="listitem">
               std::tr1::tuple etc when available, otherwise:
             </li>
-<li>
+<li class="listitem">
               boost::fusion::tuple etc if the compiler supports it, otherwise:
             </li>
-<li>
+<li class="listitem">
               boost::tuple.
             </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
index 5631caf84..8e9cf4cf7 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing and Development</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals1/tuples.html" title="Tuples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="internals1/tuples.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals2/polynomials.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2" lang="en">
+<div class="section math_toolkit_toolkit_internals2">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals2"></a><a class="link" href="internals2.html" title="Testing and Development">Testing and Development</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
index 12ed5329f..b611e43cd 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error and Testing</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="minimax.html" title="Minimax Approximations and the Remez Algorithm">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="minimax.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="test_data.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_error_test" lang="en">
+<div class="section math_toolkit_toolkit_internals2_error_test">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.error_test"></a><a class="link" href="error_test.html" title="Relative Error and Testing">Relative
         Error and Testing</a>
@@ -60,11 +60,11 @@
 <p>
           In addition the value returned is zero if:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Both <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>v</em></span> are infinite.
             </li>
-<li>
+<li class="listitem">
               Both <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>v</em></span> are denormalised
               numbers or zero.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
index 6f3af82aa..f718e22a9 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Minimax Approximations and the Remez Algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="polynomials.html" title="Polynomials">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="polynomials.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="error_test.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_minimax" lang="en">
+<div class="section math_toolkit_toolkit_internals2_minimax">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.minimax"></a><a class="link" href="minimax.html" title="Minimax Approximations and the Remez Algorithm">Minimax Approximations
         and the Remez Algorithm</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
index 9e8c4af1e..8f78f3de8 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="../internals2.html" title="Testing and Development">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../internals2.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="minimax.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_polynomials" lang="en">
+<div class="section math_toolkit_toolkit_internals2_polynomials">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.polynomials"></a><a class="link" href="polynomials.html" title="Polynomials">Polynomials</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
index c386da4c8..a74246b25 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Graphing, Profiling, and Generating Test Data for Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="error_test.html" title="Relative Error and Testing">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="error_test.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../internals2.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../using_udt.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals2_test_data" lang="en">
+<div class="section math_toolkit_toolkit_internals2_test_data">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.toolkit.internals2.test_data"></a><a class="link" href="test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions">Graphing,
         Profiling, and Generating Test Data for Special Functions</a>
@@ -32,16 +32,16 @@
           associated helper functions are designed so that in just a few lines of
           code you should be able to:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               Profile a continued fraction, or infinite series for convergence and
               accuracy.
             </li>
-<li>
+<li class="listitem">
               Generate csv data from a special function that can be imported into
               your favorite graphing program (or spreadsheet) for further analysis.
             </li>
-<li>
+<li class="listitem">
               Generate high precision test data.
             </li>
 </ul></div>
@@ -156,22 +156,22 @@
 <p>
           The functionality of test_data is split into the following parts:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               A functor that implements the function for which data is being generated:
               this is the bit you have to write.
             </li>
-<li>
+<li class="listitem">
               One of more parameters that are to be passed to the functor, these
               are described in fairly abstract terms: give me N points distributed
               like <span class="emphasis"><em>this</em></span> etc.
             </li>
-<li>
+<li class="listitem">
               The class test_data, that takes the functor and descriptions of the
               parameters and computes how ever many output points have been requested,
               these are stored in a sorted container.
             </li>
-<li>
+<li class="listitem">
               Routines to iterate over the test_data container and output the data
               in either csv format, or as C++ source code (as a table using Boost.Array).
             </li>
@@ -354,14 +354,14 @@
 <p>
           The first #define serves two purposes:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               It reduces the file sizes considerably: all those <code class="computeroutput"><span class="keyword">static_cast</span></code>'s
               add up to a lot of bytes otherwise (they are needed to suppress compiler
               warnings when <code class="computeroutput"><span class="identifier">T</span></code> is
               narrower than a <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>).
             </li>
-<li>
+<li class="listitem">
               It provides a useful customisation point: for example if we were testing
               a user-defined type that has more precision than a <code class="computeroutput"><span class="keyword">long</span>
               <span class="keyword">double</span></code> we could change it to:
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
index a6902f02b..6c3055ed0 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="../toolkit.html" title="Tools and Internal Details">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../toolkit.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../toolkit.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="internals1.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_toolkit_internals_overview" lang="en">
+<div class="section math_toolkit_toolkit_internals_overview">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.toolkit.internals_overview"></a><a class="link" href="internals_overview.html" title="Overview">Overview</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt.html b/doc/sf_and_dist/html/math_toolkit/using_udt.html
index b88cd1eb9..8d0659f94 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use with User-Defined Floating-Point Types</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="toolkit/internals2/test_data.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="using_udt/use_ntl.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt" lang="en">
+<div class="section math_toolkit_using_udt">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.using_udt"></a><a class="link" href="using_udt.html" title="Use with User-Defined Floating-Point Types">Use with User-Defined Floating-Point
     Types</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
index 177f6c448..c0daf12e0 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Archetypes for Reals and Distributions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="dist_concept.html" title="Conceptual Requirements for Distribution Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="dist_concept.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../policy.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_archetypes" lang="en">
+<div class="section math_toolkit_using_udt_archetypes">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.archetypes"></a><a class="link" href="archetypes.html" title="Conceptual Archetypes for Reals and Distributions">Conceptual Archetypes
       for Reals and Distributions</a>
@@ -30,11 +30,11 @@
 <p>
         There are a few concept archetypes available:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Real concept for floating-point types.
           </li>
-<li>
+<li class="listitem">
             distribution Concept for statistical distributions.
           </li>
 </ul></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
index 43024b5e3..04199be35 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Real Number Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="e_float.html" title="e_float Support">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="e_float.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="dist_concept.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_concepts" lang="en">
+<div class="section math_toolkit_using_udt_concepts">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.concepts"></a><a class="link" href="concepts.html" title="Conceptual Requirements for Real Number Types">Conceptual Requirements
       for Real Number Types</a>
@@ -977,21 +977,21 @@
 <p>
         Note that:
       </p>
-<div class="orderedlist"><ol type="1">
-<li>
+<div class="orderedlist"><ol class="orderedlist" type="1">
+<li class="listitem">
             The functions <code class="computeroutput"><span class="identifier">log_max_value</span></code>
             and <code class="computeroutput"><span class="identifier">log_min_value</span></code> can
             be synthesised from the others, and so no explicit specialisation is
             required.
           </li>
-<li>
+<li class="listitem">
             The function <code class="computeroutput"><span class="identifier">epsilon</span></code>
             can be synthesised from the others, so no explicit specialisation is
             required provided the precision of RealType does not vary at runtime
             (see the header <a href="../../../../../../../boost/math/bindings/rr.hpp" target="_top">boost/math/bindings/rr.hpp</a>
             for an example where the precision does vary at runtime).
           </li>
-<li>
+<li class="listitem">
             The functions <code class="computeroutput"><span class="identifier">digits</span></code>,
             <code class="computeroutput"><span class="identifier">max_value</span></code> and <code class="computeroutput"><span class="identifier">min_value</span></code>, all get synthesised automatically
             from <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span></code>. However, if <code class="computeroutput"><span class="identifier">numeric_limits</span></code> is not specialised for
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
index 7c3c4e5f1..f06d86e76 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Distribution Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="concepts.html" title="Conceptual Requirements for Real Number Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="concepts.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="archetypes.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_dist_concept" lang="en">
+<div class="section math_toolkit_using_udt_dist_concept">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.dist_concept"></a><a class="link" href="dist_concept.html" title="Conceptual Requirements for Distribution Types">Conceptual Requirements
       for Distribution Types</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
index 907d017ae..dbef5e7be 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>e_float Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="use_mpfr.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="concepts.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_e_float" lang="en">
+<div class="section math_toolkit_using_udt_e_float">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.e_float"></a><a class="link" href="e_float.html" title="e_float Support">e_float Support</a>
 </h3></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
index 1e6c37b7a..89927f5a8 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With MPFR / GMP - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="use_ntl.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="e_float.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_use_mpfr" lang="en">
+<div class="section math_toolkit_using_udt_use_mpfr">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.use_mpfr"></a><a class="link" href="use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library">Using With MPFR / GMP
       - a High-Precision Floating-Point Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
index a681ef2ca..0aa490474 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With NTL - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../using_udt.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../using_udt.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="use_mpfr.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_using_udt_use_ntl" lang="en">
+<div class="section math_toolkit_using_udt_use_ntl">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.using_udt.use_ntl"></a><a class="link" href="use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library">Using With NTL - a High-Precision
       Floating-Point Library</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils.html b/doc/sf_and_dist/html/math_toolkit/utils.html
index 4611ee2fc..286a21a80 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating Point Utilities</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="special/owens_t.html" title="Owen's T function">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="special/owens_t.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="utils/rounding.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils" lang="en">
+<div class="section math_toolkit_utils">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 <a name="math_toolkit.utils"></a><a class="link" href="utils.html" title="Floating Point Utilities">Floating Point Utilities</a>
 </h2></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
index 345bf8dc3..57eb7aa7b 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Facets for Floating-Point Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="sign_functions.html" title="Sign Manipulation Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="sign_functions.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="fp_facets/intro.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets" lang="en">
+<div class="section math_toolkit_utils_fp_facets">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.fp_facets"></a><a class="link" href="fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">Facets for Floating-Point
       Infinities and NaNs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
index 3dc34039a..5f80192ea 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="reference.html" title="Reference">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="reference.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="portability.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_examples" lang="en">
+<div class="section math_toolkit_utils_fp_facets_examples">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.examples"></a><a class="link" href="examples.html" title="Examples">Examples</a>
 </h4></div></div></div>
@@ -57,7 +57,6 @@
 <span class="comment">// with the new locale containing the nonfinite_numput facet.</span>
 <span class="comment">// So the cout output will be "1.#INF on MS platforms</span>
 <span class="comment">// and may be "inf" or other string representation on other platforms.</span>
-
 </pre>
 <p>
         </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
index f2e13dfa3..f06505e43 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="reference.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_intro" lang="en">
+<div class="section math_toolkit_utils_fp_facets_intro">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.intro"></a><a class="link" href="intro.html" title="Introduction">Introduction</a>
 </h4></div></div></div>
@@ -124,7 +124,6 @@
 <span class="comment">// with the new locale containing the nonfinite_numput facet.</span>
 <span class="comment">// So the cout output will be "1.#INF on MS platforms</span>
 <span class="comment">// and may be "inf" or other string representation on other platforms.</span>
-
 </pre>
 <p>
         </p>
@@ -340,23 +339,23 @@
           NaN fprintf</a>. That implementation specifies for Binary Floating
           Point NANs:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               A NaN ordinal sequence is a left-parenthesis character '(', followed
               by a digit sequence representing an integer n, where 1 &lt;= n &lt;=
               INT_MAX-1, followed by a right-parenthesis character ')'.
             </li>
-<li>
+<li class="listitem">
               The integer value, n, is determined by the fraction bits of the NaN
               argument value as follows:
             </li>
-<li>
+<li class="listitem">
               For a signalling NaN value, NaN fraction bits are reversed (left to
               right) to produce bits (right to left) of an even integer value, 2*n.
               Then formatted output functions produce a (signalling) NaN ordinal
               sequence corresponding to the integer value n.
             </li>
-<li>
+<li class="listitem">
               For a quiet NaN value, NaN fraction bits are reversed (left to right)
               to produce bits (right to left) of an odd integer value, 2*n-1. Then
               formatted output functions produce a (quiet) NaN ordinal sequence corresponding
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
index dc1df4357..76c457042 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Portability</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="examples.html" title="Examples">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="examples.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rationale.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_portability" lang="en">
+<div class="section math_toolkit_utils_fp_facets_portability">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.portability"></a><a class="link" href="portability.html" title="Portability">Portability</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
index a9df3e892..ac9360cf9 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Design Rationale</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="portability.html" title="Portability">
@@ -22,12 +22,12 @@
 <div class="spirit-nav">
 <a accesskey="p" href="portability.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../next_float.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_rationale" lang="en">
+<div class="section math_toolkit_utils_fp_facets_rationale">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.rationale"></a><a class="link" href="rationale.html" title="Design Rationale">Design Rationale</a>
 </h4></div></div></div>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               The flags are implemented as a const data member of the facet. Facets
               are reference counted, and locales can share facets. Therefore changing
               the flags of a facet would have effects that are hard to predict. An
@@ -38,7 +38,7 @@
               file would have to be added to the library. It was judged be more desirable
               to have a headers only library, than to have mutable flags and manipulators.
             </li>
-<li>
+<li class="listitem">
               The facet <code class="computeroutput"><span class="identifier">nonfinite_num_put</span></code>
               throws an exception when the <code class="computeroutput"><span class="identifier">trap_infinity</span></code>
               or <code class="computeroutput"><span class="identifier">trap_nan</span></code> flag is
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
index b2866fb00..aae5801ac 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="intro.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../fp_facets.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="examples.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fp_facets_reference" lang="en">
+<div class="section math_toolkit_utils_fp_facets_reference">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.reference"></a><a class="link" href="reference.html" title="Reference">Reference</a>
 </h4></div></div></div>
@@ -262,17 +262,17 @@
           and <code class="computeroutput"><span class="identifier">nonfinite_num_get</span></code> take
           an optional bit flags argument. There are four different bit flags:
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               legacy
             </li>
-<li>
+<li class="listitem">
               signed_zero
             </li>
-<li>
+<li class="listitem">
               trap_infinity
             </li>
-<li>
+<li class="listitem">
               trap_nan
             </li>
 </ul></div>
@@ -364,23 +364,23 @@
 </tr>
 </tbody>
 </table></div>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               The numbers can be of type <code class="computeroutput"><span class="keyword">float</span></code>,
               <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
             </li>
-<li>
+<li class="listitem">
               The facet is case-insensitive.
             </li>
-<li>
+<li class="listitem">
               An optional <code class="computeroutput"><span class="special">+</span></code> sign can
               be used with the positive values.
             </li>
-<li>
+<li class="listitem">
               The dots in <code class="computeroutput"><span class="identifier">nan</span><span class="special">(...)</span></code>
               stand for an arbitrary string.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">one</span></code> stands for any
               string that <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">num_get</span></code> parses as the number <code class="computeroutput"><span class="number">1</span></code>, typically "1.#INF", "1.QNAN"
               but also "000001.#INF"...
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
index 4d8a266b5..3c1ad40cc 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Classification: Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="rounding/modf.html" title="Integer and Fractional Part Splitting (modf)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="rounding/modf.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="sign_functions.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_fpclass" lang="en">
+<div class="section math_toolkit_utils_fpclass">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.fpclass"></a><a class="link" href="fpclass.html" title="Floating-Point Classification: Infinities and NaNs">Floating-Point Classification:
       Infinities and NaNs</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
index ddf22def3..97ebdcdf4 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fp_facets/rationale.html" title="Design Rationale">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="fp_facets/rationale.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="next_float/nextafter.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float" lang="en">
+<div class="section math_toolkit_utils_next_float">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.next_float"></a><a class="link" href="next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">Floating-Point Representation
       Distance (ULP), and Finding Adjacent Floating-Point Values</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
index f84c015d4..28bcf19b4 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_distance.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../../extern_c.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_advance" lang="en">
+<div class="section math_toolkit_utils_next_float_float_advance">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_advance"></a><a class="link" href="float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance">Advancing
         a Floating Point Value by a Specific Representation Distance (ULP) float_advance</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
index 031477850..23f75e1d8 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_prior.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_advance.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_distance" lang="en">
+<div class="section math_toolkit_utils_next_float_float_distance">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_distance"></a><a class="link" href="float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance">Calculating
         the Representation Distance Between Two Floating Point Values (ULP) float_distance</a>
@@ -64,16 +64,16 @@
 <p>
           Note that
         </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">a</span><span class="special">,</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns 0.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">float_next</span><span class="special">(</span><span class="identifier">a</span><span class="special">),</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns 1.
             </li>
-<li>
+<li class="listitem">
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">float_prior</span><span class="special">(</span><span class="identifier">a</span><span class="special">),</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns -1.
             </li>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
index 1170346bb..854c0a1d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Greater Representable Value (float_next)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="nextafter.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_prior.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_next" lang="en">
+<div class="section math_toolkit_utils_next_float_float_next">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_next"></a><a class="link" href="float_next.html" title="Finding the Next Greater Representable Value (float_next)">Finding the
         Next Greater Representable Value (float_next)</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
index 8ca93ac9a..5da3265b7 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Smaller Representable Value (float_prior)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_next.html" title="Finding the Next Greater Representable Value (float_next)">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="float_next.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_distance.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_float_prior" lang="en">
+<div class="section math_toolkit_utils_next_float_float_prior">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.float_prior"></a><a class="link" href="float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)">Finding
         the Next Smaller Representable Value (float_prior)</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
index e0c60c4c4..d26340f01 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Representable Value in a Specific Direction (nextafter)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../next_float.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../next_float.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="float_next.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_next_float_nextafter" lang="en">
+<div class="section math_toolkit_utils_next_float_nextafter">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.next_float.nextafter"></a><a class="link" href="nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)">Finding the
         Next Representable Value in a Specific Direction (nextafter)</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
index 4aaee28cd..1e5520248 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Truncation and Integer Conversion</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="../utils.html" title="Floating Point Utilities">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../utils.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="rounding/round.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding" lang="en">
+<div class="section math_toolkit_utils_rounding">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.rounding"></a><a class="link" href="rounding.html" title="Rounding Truncation and Integer Conversion">Rounding Truncation and
       Integer Conversion</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
index 4d2d3734e..c57c43ac3 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Integer and Fractional Part Splitting (modf)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="trunc.html" title="Truncation Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="trunc.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="../fpclass.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_modf" lang="en">
+<div class="section math_toolkit_utils_rounding_modf">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.modf"></a><a class="link" href="modf.html" title="Integer and Fractional Part Splitting (modf)">Integer and Fractional
         Part Splitting (modf)</a>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
index 0b63fda6e..92510699b 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../rounding.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="trunc.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_round" lang="en">
+<div class="section math_toolkit_utils_rounding_round">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.round"></a><a class="link" href="round.html" title="Rounding Functions">Rounding Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
index 10f9317c4..bf2a6425b 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Truncation Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="round.html" title="Rounding Functions">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="round.html"><img src="../../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../rounding.html"><img src="../../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../../index.html"><img src="../../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="modf.html"><img src="../../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_rounding_trunc" lang="en">
+<div class="section math_toolkit_utils_rounding_trunc">
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.rounding.trunc"></a><a class="link" href="trunc.html" title="Truncation Functions">Truncation Functions</a>
 </h4></div></div></div>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
index c228b9aa7..3a75c1853 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sign Manipulation Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.74.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fpclass.html" title="Floating-Point Classification: Infinities and NaNs">
@@ -22,7 +22,7 @@
 <div class="spirit-nav">
 <a accesskey="p" href="fpclass.html"><img src="../../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../utils.html"><img src="../../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../../index.html"><img src="../../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="fp_facets.html"><img src="../../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section math_toolkit_utils_sign_functions" lang="en">
+<div class="section math_toolkit_utils_sign_functions">
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.utils.sign_functions"></a><a class="link" href="sign_functions.html" title="Sign Manipulation Functions">Sign Manipulation
       Functions</a>
@@ -159,23 +159,23 @@
 <p>
         The library supports the following binary floating-point formats:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             IEEE 754 single precision
           </li>
-<li>
+<li class="listitem">
             IEEE 754 double precision
           </li>
-<li>
+<li class="listitem">
             IEEE 754 extended double precision with 15 exponent bits
           </li>
-<li>
+<li class="listitem">
             Intel extended double precision
           </li>
-<li>
+<li class="listitem">
             PowerPC extended double precision
           </li>
-<li>
+<li class="listitem">
             Motorola 68K extended double precision
           </li>
 </ul></div>
@@ -186,14 +186,14 @@
 <p>
         The main portability issues are:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Unsupported floating point formats
           </li>
-<li>
+<li class="listitem">
             The library depends on the header boost/detail/endian.hpp
           </li>
-<li>
+<li class="listitem">
             Code such as <code class="computeroutput"><span class="preprocessor">#if</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">__ia64</span><span class="special">)</span> <span class="special">||</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">__ia64__</span><span class="special">)</span>
             <span class="special">||</span> <span class="identifier">defined</span><span class="special">(</span><span class="identifier">_M_IA64</span><span class="special">)</span></code> is used to determine the processor type.
           </li>
@@ -201,38 +201,38 @@
 <p>
         The library has passed all tests on the following platforms:
       </p>
-<div class="itemizedlist"><ul type="disc">
-<li>
+<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<li class="listitem">
             Win32 / MSVC 7.1 / 10.0 / x86
           </li>
-<li>
+<li class="listitem">
             Win32 / Intel C++ 7.1, 8.1, 9.1 / x86
           </li>
-<li>
+<li class="listitem">
             Mac OS X / GCC 3.3, 4.0 / ppc
           </li>
-<li>
+<li class="listitem">
             Linux / Intel C++ 9.1 / x86, ia64
           </li>
-<li>
+<li class="listitem">
             Linux / GCC 3.3 / x86, x64, ia64, ppc, hppa, mips, m68k
           </li>
-<li>
+<li class="listitem">
             Linux / GCC 3.4 / x64
           </li>
-<li>
+<li class="listitem">
             HP-UX / aCC, GCC 4.1 / ia64
           </li>
-<li>
+<li class="listitem">
             HP-UX / aCC / hppa
           </li>
-<li>
+<li class="listitem">
             Tru64 / Compaq C++ 7.1 / alpha
           </li>
-<li>
+<li class="listitem">
             VMS / HP C++ 7.1 / alpha (in IEEE floating point mode)
           </li>
-<li>
+<li class="listitem">
             VMS / HP C++ 7.2 / ia64 (in IEEE floating point mode)
           </li>
 </ul></div>

From f47873f3b40cb7cdb2d591d56123f28fc8c2c662 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 21 Aug 2012 09:21:03 +0000
Subject: [PATCH 104/115] Graphs with added infinite degrees of freedom

[SVN r80106]
---
 doc/sf_and_dist/graphs/nc_t_cdf.svg | 78 +++++++++++++++++++++++++++++
 doc/sf_and_dist/graphs/nc_t_pdf.svg | 29 ++++++-----
 2 files changed, 94 insertions(+), 13 deletions(-)
 create mode 100644 doc/sf_and_dist/graphs/nc_t_cdf.svg

diff --git a/doc/sf_and_dist/graphs/nc_t_cdf.svg b/doc/sf_and_dist/graphs/nc_t_cdf.svg
new file mode 100644
index 000000000..e6f47a65b
--- /dev/null
+++ b/doc/sf_and_dist/graphs/nc_t_cdf.svg
@@ -0,0 +1,78 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<svg width="750" height ="400" version="1.1"
+xmlns:svg ="http://www.w3.org/2000/svg"
+xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+xmlns:cc="http://web.resource.org/cc/"
+xmlns:dc="http://purl.org/dc/elements/1.1/"
+xmlns ="http://www.w3.org/2000/svg"
+>
+<!-- SVG plot written using Boost.Plot program (Creator Jacob Voytko) --> 
+<!-- Use, modification and distribution of Boost.Plot subject to the --> 
+<!-- Boost Software License, Version 1.0.--> 
+<!-- (See accompanying file LICENSE_1_0.txt --> 
+<!-- or copy at http://www.boost.org/LICENSE_1_0.txt) --> 
+
+<clipPath id="plot_window"><rect x="85.2" y="59" width="473.6" height="281"/></clipPath>
+<g id="imageBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="0" y="0" width="750" height="400"/></g>
+<g id="plotBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="2"><rect x="84.2" y="58" width="475.6" height="283"/></g>
+<g id="yMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="yMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="xMinorGrid" stroke="rgb(200,220,255)" stroke-width="0.5"></g>
+<g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
+<g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="322" y1="58" x2="322" y2="346"/><line x1="84.2" y1="58" x2="84.2" y2="341"/></g>
+<g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="79.2" y1="341" x2="559.8" y2="341"/><line x1="79.2" y1="341" x2="559.8" y2="341"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M82.2,335.9 L84.2,335.9 M82.2,330.7 L84.2,330.7 M82.2,325.6 L84.2,325.6 M82.2,320.4 L84.2,320.4 M82.2,310.1 L84.2,310.1 M82.2,305 L84.2,305 M82.2,299.8 L84.2,299.8 M82.2,294.7 L84.2,294.7 M82.2,284.4 L84.2,284.4 M82.2,279.3 L84.2,279.3 M82.2,274.1 L84.2,274.1 M82.2,269 L84.2,269 M82.2,258.7 L84.2,258.7 M82.2,253.5 L84.2,253.5 M82.2,248.4 L84.2,248.4 M82.2,243.2 L84.2,243.2 M82.2,232.9 L84.2,232.9 M82.2,227.8 L84.2,227.8 M82.2,222.7 L84.2,222.7 M82.2,217.5 L84.2,217.5 M82.2,207.2 L84.2,207.2 M82.2,202.1 L84.2,202.1 M82.2,196.9 L84.2,196.9 M82.2,191.8 L84.2,191.8 M82.2,181.5 L84.2,181.5 M82.2,176.3 L84.2,176.3 M82.2,171.2 L84.2,171.2 M82.2,166.1 L84.2,166.1 M82.2,155.8 L84.2,155.8 M82.2,150.6 L84.2,150.6 M82.2,145.5 L84.2,145.5 M82.2,140.3 L84.2,140.3 M82.2,130 L84.2,130 M82.2,124.9 L84.2,124.9 M82.2,119.7 L84.2,119.7 M82.2,114.6 L84.2,114.6 M82.2,104.3 L84.2,104.3 M82.2,99.16 L84.2,99.16 M82.2,94.02 L84.2,94.02 M82.2,88.87 L84.2,88.87 M82.2,78.58 L84.2,78.58 M82.2,73.44 L84.2,73.44 M82.2,68.29 L84.2,68.29 M82.2,63.15 L84.2,63.15 M82.2,341 L84.2,341 " fill="none"/></g>
+<g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M347.7,341 L347.7,343 M373.4,341 L373.4,343 M399.1,341 L399.1,343 M424.8,341 L424.8,343 M476.2,341 L476.2,343 M501.9,341 L501.9,343 M527.6,341 L527.6,343 M553.3,341 L553.3,343 M296.3,341 L296.3,343 M270.6,341 L270.6,343 M244.9,341 L244.9,343 M219.2,341 L219.2,343 M167.8,341 L167.8,343 M142.1,341 L142.1,343 M116.4,341 L116.4,343 M90.7,341 L90.7,343 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M79.2,341 L84.2,341 M79.2,315.3 L84.2,315.3 M79.2,289.5 L84.2,289.5 M79.2,263.8 L84.2,263.8 M79.2,238.1 L84.2,238.1 M79.2,212.4 L84.2,212.4 M79.2,186.6 L84.2,186.6 M79.2,160.9 L84.2,160.9 M79.2,135.2 L84.2,135.2 M79.2,109.5 L84.2,109.5 M79.2,83.73 L84.2,83.73 M79.2,58 L84.2,58 M79.2,341 L84.2,341 " fill="none"/></g>
+<g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M322,341 L322,346 M450.5,341 L450.5,346 M322,341 L322,346 M193.5,341 L193.5,346 " fill="none"/></g>
+<g id="xTicksValues">
+<text x="322" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="450.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">10</text>
+<text x="322" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
+<text x="193.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
+<g id="yTicksValues">
+<text x="73.2" y="343.4" text-anchor="end" font-size="12" font-family="Verdana">0</text>
+<text x="73.2" y="317.7" text-anchor="end" font-size="12" font-family="Verdana">0.1</text>
+<text x="73.2" y="291.9" text-anchor="end" font-size="12" font-family="Verdana">0.2</text>
+<text x="73.2" y="266.2" text-anchor="end" font-size="12" font-family="Verdana">0.3</text>
+<text x="73.2" y="240.5" text-anchor="end" font-size="12" font-family="Verdana">0.4</text>
+<text x="73.2" y="214.8" text-anchor="end" font-size="12" font-family="Verdana">0.5</text>
+<text x="73.2" y="189" text-anchor="end" font-size="12" font-family="Verdana">0.6</text>
+<text x="73.2" y="163.3" text-anchor="end" font-size="12" font-family="Verdana">0.7</text>
+<text x="73.2" y="137.6" text-anchor="end" font-size="12" font-family="Verdana">0.8</text>
+<text x="73.2" y="111.9" text-anchor="end" font-size="12" font-family="Verdana">0.9</text>
+<text x="73.2" y="86.13" text-anchor="end" font-size="12" font-family="Verdana">1</text>
+<text x="73.2" y="60.4" text-anchor="end" font-size="12" font-family="Verdana">1.1</text>
+<text x="73.2" y="343.4" text-anchor="end" font-size="12" font-family="Verdana">0</text></g>
+<g id="yLabel">
+<text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">Probability</text></g>
+<g id="xLabel">
+<text x="322" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">Random Variable</text></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,335.7 L86.58,335.3 L88.96,334.8 L91.33,334.4 L93.71,333.8 L96.09,333.3 L98.47,332.7 L100.8,332.1 L103.2,331.4 L105.6,330.6 L108,329.8 L110.4,328.9 L112.7,328 L115.1,327 L117.5,325.8 L119.9,324.7 L122.2,323.4 L124.6,322 L127,320.5 L129.4,318.9 L131.8,317.1 L134.1,315.3 L136.5,313.2 L138.9,311.1 L141.3,308.7 L143.6,306.2 L146,303.5 L148.4,300.7 L150.8,297.6 L153.2,294.3 L155.5,290.7 L157.9,287 L160.3,282.9 L162.7,278.7 L165,274.1 L167.4,269.3 L169.8,264.2 L172.2,258.8 L174.6,253.2 L176.9,247.2 L179.3,241 L181.7,234.5 L184.1,227.8 L186.4,220.8 L188.8,213.6 L191.2,206.2 L193.6,198.7 L196,191 L198.3,183.2 L200.7,175.4 L203.1,167.6 L205.5,159.9 L207.8,152.3 L210.2,145 L212.6,137.8 L215,131 L217.4,124.6 L219.7,118.6 L222.1,113.1 L224.5,108 L226.9,103.5 L229.2,99.59 L231.6,96.18 L234,93.3 L236.4,90.92 L238.8,88.99 L241.1,87.47 L243.5,86.32 L245.9,85.46 L248.3,84.84 L250.6,84.42 L253,84.14 L255.4,83.96 L257.8,83.85 L260.2,83.79 L262.5,83.76 L264.9,83.74 L267.3,83.73 L269.7,83.73 L272,83.73 L274.4,83.73 L276.8,83.73 L279.2,83.73 L281.6,83.73 L283.9,83.73 L286.3,83.73 L288.7,83.73 L291.1,83.73 L293.4,83.73 L295.8,83.73 L298.2,83.73 L300.6,83.73 L303,83.73 L305.3,83.73 L307.7,83.73 L310.1,83.73 L312.5,83.73 L314.8,83.73 L317.2,83.73 L319.6,83.73 L322,83.73 L324.4,83.73 L326.7,83.73 L329.1,83.73 L331.5,83.73 L333.9,83.73 L336.2,83.73 L338.6,83.73 L341,83.73 L343.4,83.73 L345.8,83.73 L348.1,83.73 L350.5,83.73 L352.9,83.73 L355.3,83.73 L357.6,83.73 L360,83.73 L362.4,83.73 L364.8,83.73 L367.2,83.73 L369.5,83.73 L371.9,83.73 L374.3,83.73 L376.7,83.73 L379,83.73 L381.4,83.73 L383.8,83.73 L386.2,83.73 L388.6,83.73 L390.9,83.73 L393.3,83.73 L395.7,83.73 L398.1,83.73 L400.4,83.73 L402.8,83.73 L405.2,83.73 L407.6,83.73 L410,83.73 L412.3,83.73 L414.7,83.73 L417.1,83.73 L419.5,83.73 L421.8,83.73 L424.2,83.73 L426.6,83.73 L429,83.73 L431.4,83.73 L433.7,83.73 L436.1,83.73 L438.5,83.73 L440.9,83.73 L443.2,83.73 L445.6,83.73 L448,83.73 L450.4,83.73 L452.8,83.73 L455.1,83.73 L457.5,83.73 L459.9,83.73 L462.3,83.73 L464.6,83.73 L467,83.73 L469.4,83.73 L471.8,83.73 L474.2,83.73 L476.5,83.73 L478.9,83.73 L481.3,83.73 L483.7,83.73 L486,83.73 L488.4,83.73 L490.8,83.73 L493.2,83.73 L495.6,83.73 L497.9,83.73 L500.3,83.73 L502.7,83.73 L505.1,83.73 L507.4,83.73 L509.8,83.73 L512.2,83.73 L514.6,83.73 L517,83.73 L519.3,83.73 L521.7,83.73 L524.1,83.73 L526.5,83.73 L528.8,83.73 L531.2,83.73 L533.6,83.73 L536,83.73 L538.4,83.73 L540.7,83.73 L543.1,83.73 L545.5,83.73 L547.9,83.73 L550.2,83.73 L552.6,83.73 L555,83.73 L557.4,83.73 L559.8,83.73 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,340.9 L98.47,340.9 L100.8,340.9 L103.2,340.9 L105.6,340.9 L108,340.9 L110.4,340.9 L112.7,340.9 L115.1,340.9 L117.5,340.9 L119.9,340.9 L122.2,340.8 L124.6,340.8 L127,340.8 L129.4,340.8 L131.8,340.8 L134.1,340.7 L136.5,340.7 L138.9,340.7 L141.3,340.6 L143.6,340.6 L146,340.6 L148.4,340.5 L150.8,340.4 L153.2,340.4 L155.5,340.3 L157.9,340.2 L160.3,340.1 L162.7,340 L165,339.9 L167.4,339.7 L169.8,339.6 L172.2,339.4 L174.6,339.2 L176.9,338.9 L179.3,338.7 L181.7,338.4 L184.1,338 L186.4,337.6 L188.8,337.1 L191.2,336.6 L193.6,336 L196,335.3 L198.3,334.5 L200.7,333.6 L203.1,332.6 L205.5,331.4 L207.8,330.1 L210.2,328.5 L212.6,326.8 L215,324.8 L217.4,322.5 L219.7,319.9 L222.1,316.9 L224.5,313.5 L226.9,309.7 L229.2,305.4 L231.6,300.6 L234,295.1 L236.4,289 L238.8,282.3 L241.1,274.8 L243.5,266.5 L245.9,257.5 L248.3,247.7 L250.6,237.2 L253,226 L255.4,214.2 L257.8,202 L260.2,189.5 L262.5,176.8 L264.9,164.3 L267.3,152.1 L269.7,140.5 L272,129.7 L274.4,120.1 L276.8,111.6 L279.2,104.4 L281.6,98.53 L283.9,93.93 L286.3,90.47 L288.7,87.99 L291.1,86.3 L293.4,85.21 L295.8,84.54 L298.2,84.15 L300.6,83.93 L303,83.82 L305.3,83.77 L307.7,83.75 L310.1,83.74 L312.5,83.73 L314.8,83.73 L317.2,83.73 L319.6,83.73 L322,83.73 L324.4,83.73 L326.7,83.73 L329.1,83.73 L331.5,83.73 L333.9,83.73 L336.2,83.73 L338.6,83.73 L341,83.73 L343.4,83.73 L345.8,83.73 L348.1,83.73 L350.5,83.73 L352.9,83.73 L355.3,83.73 L357.6,83.73 L360,83.73 L362.4,83.73 L364.8,83.73 L367.2,83.73 L369.5,83.73 L371.9,83.73 L374.3,83.73 L376.7,83.73 L379,83.73 L381.4,83.73 L383.8,83.73 L386.2,83.73 L388.6,83.73 L390.9,83.73 L393.3,83.73 L395.7,83.73 L398.1,83.73 L400.4,83.73 L402.8,83.73 L405.2,83.73 L407.6,83.73 L410,83.73 L412.3,83.73 L414.7,83.73 L417.1,83.73 L419.5,83.73 L421.8,83.73 L424.2,83.73 L426.6,83.73 L429,83.73 L431.4,83.73 L433.7,83.73 L436.1,83.73 L438.5,83.73 L440.9,83.73 L443.2,83.73 L445.6,83.73 L448,83.73 L450.4,83.73 L452.8,83.73 L455.1,83.73 L457.5,83.73 L459.9,83.73 L462.3,83.73 L464.6,83.73 L467,83.73 L469.4,83.73 L471.8,83.73 L474.2,83.73 L476.5,83.73 L478.9,83.73 L481.3,83.73 L483.7,83.73 L486,83.73 L488.4,83.73 L490.8,83.73 L493.2,83.73 L495.6,83.73 L497.9,83.73 L500.3,83.73 L502.7,83.73 L505.1,83.73 L507.4,83.73 L509.8,83.73 L512.2,83.73 L514.6,83.73 L517,83.73 L519.3,83.73 L521.7,83.73 L524.1,83.73 L526.5,83.73 L528.8,83.73 L531.2,83.73 L533.6,83.73 L536,83.73 L538.4,83.73 L540.7,83.73 L543.1,83.73 L545.5,83.73 L547.9,83.73 L550.2,83.73 L552.6,83.73 L555,83.73 L557.4,83.73 L559.8,83.73 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,340.9 L257.8,340.9 L260.2,340.9 L262.5,340.9 L264.9,340.8 L267.3,340.8 L269.7,340.7 L272,340.6 L274.4,340.5 L276.8,340.3 L279.2,340 L281.6,339.7 L283.9,339.2 L286.3,338.5 L288.7,337.5 L291.1,336.2 L293.4,334.5 L295.8,332.1 L298.2,328.9 L300.6,324.7 L303,319.2 L305.3,312.1 L307.7,303.3 L310.1,292.6 L312.5,279.7 L314.8,265 L317.2,248.5 L319.6,230.8 L322,212.4 L324.4,194 L326.7,176.2 L329.1,159.8 L331.5,145 L333.9,132.2 L336.2,121.4 L338.6,112.6 L341,105.5 L343.4,100 L345.8,95.81 L348.1,92.62 L350.5,90.24 L352.9,88.48 L355.3,87.19 L357.6,86.25 L360,85.56 L362.4,85.07 L364.8,84.71 L367.2,84.44 L369.5,84.25 L371.9,84.12 L374.3,84.02 L376.7,83.94 L379,83.89 L381.4,83.85 L383.8,83.82 L386.2,83.8 L388.6,83.78 L390.9,83.77 L393.3,83.76 L395.7,83.75 L398.1,83.75 L400.4,83.74 L402.8,83.74 L405.2,83.74 L407.6,83.73 L410,83.73 L412.3,83.73 L414.7,83.73 L417.1,83.73 L419.5,83.73 L421.8,83.73 L424.2,83.73 L426.6,83.73 L429,83.73 L431.4,83.73 L433.7,83.73 L436.1,83.73 L438.5,83.73 L440.9,83.73 L443.2,83.73 L445.6,83.73 L448,83.73 L450.4,83.73 L452.8,83.73 L455.1,83.73 L457.5,83.73 L459.9,83.73 L462.3,83.73 L464.6,83.73 L467,83.73 L469.4,83.73 L471.8,83.73 L474.2,83.73 L476.5,83.73 L478.9,83.73 L481.3,83.73 L483.7,83.73 L486,83.73 L488.4,83.73 L490.8,83.73 L493.2,83.73 L495.6,83.73 L497.9,83.73 L500.3,83.73 L502.7,83.73 L505.1,83.73 L507.4,83.73 L509.8,83.73 L512.2,83.73 L514.6,83.73 L517,83.73 L519.3,83.73 L521.7,83.73 L524.1,83.73 L526.5,83.73 L528.8,83.73 L531.2,83.73 L533.6,83.73 L536,83.73 L538.4,83.73 L540.7,83.73 L543.1,83.73 L545.5,83.73 L547.9,83.73 L550.2,83.73 L552.6,83.73 L555,83.73 L557.4,83.73 L559.8,83.73 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,340.9 L343.4,340.8 L345.8,340.6 L348.1,340.2 L350.5,339.5 L352.9,338.4 L355.3,336.7 L357.6,334.3 L360,330.8 L362.4,326.2 L364.8,320.3 L367.2,313.2 L369.5,304.7 L371.9,295 L374.3,284.2 L376.7,272.7 L379,260.5 L381.4,247.9 L383.8,235.3 L386.2,222.7 L388.6,210.5 L390.9,198.7 L393.3,187.5 L395.7,177 L398.1,167.2 L400.4,158.2 L402.8,150 L405.2,142.5 L407.6,135.7 L410,129.6 L412.3,124.2 L414.7,119.3 L417.1,115 L419.5,111.2 L421.8,107.8 L424.2,104.9 L426.6,102.3 L429,99.98 L431.4,97.97 L433.7,96.21 L436.1,94.67 L438.5,93.32 L440.9,92.14 L443.2,91.11 L445.6,90.21 L448,89.42 L450.4,88.73 L452.8,88.12 L455.1,87.6 L457.5,87.14 L459.9,86.73 L462.3,86.38 L464.6,86.07 L467,85.79 L469.4,85.56 L471.8,85.35 L474.2,85.16 L476.5,85 L478.9,84.86 L481.3,84.73 L483.7,84.62 L486,84.52 L488.4,84.43 L490.8,84.36 L493.2,84.29 L495.6,84.23 L497.9,84.18 L500.3,84.13 L502.7,84.09 L505.1,84.05 L507.4,84.02 L509.8,83.99 L512.2,83.96 L514.6,83.94 L517,83.92 L519.3,83.9 L521.7,83.88 L524.1,83.87 L526.5,83.85 L528.8,83.84 L531.2,83.83 L533.6,83.82 L536,83.81 L538.4,83.8 L540.7,83.8 L543.1,83.79 L545.5,83.79 L547.9,83.78 L550.2,83.78 L552.6,83.77 L555,83.77 L557.4,83.76 L559.8,83.76 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,340.9 L386.2,340.9 L388.6,340.8 L390.9,340.6 L393.3,340.3 L395.7,339.9 L398.1,339.3 L400.4,338.4 L402.8,337.3 L405.2,335.7 L407.6,333.8 L410,331.4 L412.3,328.5 L414.7,325.1 L417.1,321.2 L419.5,316.7 L421.8,311.7 L424.2,306.1 L426.6,300.1 L429,293.7 L431.4,286.9 L433.7,279.8 L436.1,272.4 L438.5,264.8 L440.9,257.1 L443.2,249.3 L445.6,241.5 L448,233.7 L450.4,226.1 L452.8,218.5 L455.1,211.1 L457.5,203.9 L459.9,196.9 L462.3,190.2 L464.6,183.7 L467,177.5 L469.4,171.5 L471.8,165.9 L474.2,160.5 L476.5,155.4 L478.9,150.6 L481.3,146.1 L483.7,141.8 L486,137.8 L488.4,134 L490.8,130.5 L493.2,127.2 L495.6,124.1 L497.9,121.2 L500.3,118.5 L502.7,116 L505.1,113.7 L507.4,111.5 L509.8,109.5 L512.2,107.6 L514.6,105.9 L517,104.2 L519.3,102.7 L521.7,101.4 L524.1,100.1 L526.5,98.88 L528.8,97.78 L531.2,96.75 L533.6,95.81 L536,94.93 L538.4,94.12 L540.7,93.37 L543.1,92.67 L545.5,92.03 L547.9,91.43 L550.2,90.88 L552.6,90.37 L555,89.9 L557.4,89.46 L559.8,89.05 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,340.9 L471.8,340.9 L474.2,340.8 L476.5,340.6 L478.9,340.3 L481.3,339.8 L483.7,339 L486,337.7 L488.4,335.8 L490.8,332.9 L493.2,328.9 L495.6,323.5 L497.9,316.4 L500.3,307.3 L502.7,296.1 L505.1,282.8 L507.4,267.5 L509.8,250.5 L512.2,232.3 L514.6,213.4 L517,194.5 L519.3,176.2 L521.7,159.1 L524.1,143.6 L526.5,130.1 L528.8,118.6 L531.2,109.3 L533.6,101.9 L536,96.32 L538.4,92.19 L540.7,89.24 L543.1,87.21 L545.5,85.86 L547.9,85 L550.2,84.46 L552.6,84.14 L555,83.95 L557.4,83.84 L559.8,83.79 " fill="none"/></g>
+</g>
+<g id="plotPoints" clip-path="url(#plot_window)"></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="573.8" y="58" width="150.2" height="195"/><rect x="573.8" y="58" width="150.2" height="195"/></g>
+<g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="88" x2="603.8" y2="88"/></g>
+<g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="118" x2="603.8" y2="118"/></g>
+<g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="148" x2="603.8" y2="148"/></g>
+<g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="178" x2="603.8" y2="178"/></g>
+<g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="208" x2="603.8" y2="208"/></g>
+<g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="238" x2="603.8" y2="238"/></g>
+</g>
+<g id="legendText">
+<text x="611.3" y="88" font-size="15" font-family="Verdana">v=10, &#x3B4;=-10</text>
+<text x="611.3" y="118" font-size="15" font-family="Verdana">v=10, &#x3B4;=-5</text>
+<text x="611.3" y="148" font-size="15" font-family="Verdana">v=10, &#x3B4;=0</text>
+<text x="611.3" y="178" font-size="15" font-family="Verdana">v=10, &#x3B4;=5</text>
+<text x="611.3" y="208" font-size="15" font-family="Verdana">v=10, &#x3B4;=10</text>
+<text x="611.3" y="238" font-size="15" font-family="Verdana">v=inf, &#x3B4;=15</text></g>
+<g id="title">
+<text x="375" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Non Central T CDF</text></g>
+<g id="plotXValues"></g>
+<g id="plotYValues"></g>
+</svg>
diff --git a/doc/sf_and_dist/graphs/nc_t_pdf.svg b/doc/sf_and_dist/graphs/nc_t_pdf.svg
index f209e2372..8b30c39bc 100644
--- a/doc/sf_and_dist/graphs/nc_t_pdf.svg
+++ b/doc/sf_and_dist/graphs/nc_t_pdf.svg
@@ -21,9 +21,9 @@ xmlns ="http://www.w3.org/2000/svg"
 <g id="xMajorGrid" stroke="rgb(200,220,255)" stroke-width="1"></g>
 <g id="yAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="322" y1="58" x2="322" y2="346"/><line x1="84.2" y1="58" x2="84.2" y2="341"/></g>
 <g id="xAxis" stroke="rgb(0,0,0)" stroke-width="1"><line x1="79.2" y1="341" x2="559.8" y2="341"/><line x1="79.2" y1="341" x2="559.8" y2="341"/></g>
-<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M82.2,327.8 L84.2,327.8 M82.2,314.6 L84.2,314.6 M82.2,301.3 L84.2,301.3 M82.2,288.1 L84.2,288.1 M82.2,261.7 L84.2,261.7 M82.2,248.4 L84.2,248.4 M82.2,235.2 L84.2,235.2 M82.2,222 L84.2,222 M82.2,195.5 L84.2,195.5 M82.2,182.3 L84.2,182.3 M82.2,169.1 L84.2,169.1 M82.2,155.9 L84.2,155.9 M82.2,129.4 L84.2,129.4 M82.2,116.2 L84.2,116.2 M82.2,103 L84.2,103 M82.2,89.75 L84.2,89.75 M82.2,63.3 L84.2,63.3 M82.2,341 L84.2,341 " fill="none"/></g>
+<g id="yMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M82.2,328.1 L84.2,328.1 M82.2,315.2 L84.2,315.2 M82.2,302.3 L84.2,302.3 M82.2,289.4 L84.2,289.4 M82.2,263.6 L84.2,263.6 M82.2,250.7 L84.2,250.7 M82.2,237.8 L84.2,237.8 M82.2,224.9 L84.2,224.9 M82.2,199.1 L84.2,199.1 M82.2,186.2 L84.2,186.2 M82.2,173.3 L84.2,173.3 M82.2,160.4 L84.2,160.4 M82.2,134.6 L84.2,134.6 M82.2,121.7 L84.2,121.7 M82.2,108.8 L84.2,108.8 M82.2,95.94 L84.2,95.94 M82.2,70.15 L84.2,70.15 M82.2,341 L84.2,341 " fill="none"/></g>
 <g id="xMinorTicks" stroke="rgb(0,0,0)" stroke-width="1"><path d="M347.7,341 L347.7,343 M373.4,341 L373.4,343 M399.1,341 L399.1,343 M424.8,341 L424.8,343 M476.2,341 L476.2,343 M501.9,341 L501.9,343 M527.6,341 L527.6,343 M553.3,341 L553.3,343 M296.3,341 L296.3,343 M270.6,341 L270.6,343 M244.9,341 L244.9,343 M219.2,341 L219.2,343 M167.8,341 L167.8,343 M142.1,341 L142.1,343 M116.4,341 L116.4,343 M90.7,341 L90.7,343 " fill="none"/></g>
-<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M79.2,341 L84.2,341 M79.2,274.9 L84.2,274.9 M79.2,208.8 L84.2,208.8 M79.2,142.6 L84.2,142.6 M79.2,76.53 L84.2,76.53 M79.2,341 L84.2,341 " fill="none"/></g>
+<g id="yMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M79.2,341 L84.2,341 M79.2,276.5 L84.2,276.5 M79.2,212 L84.2,212 M79.2,147.5 L84.2,147.5 M79.2,83.05 L84.2,83.05 M79.2,341 L84.2,341 " fill="none"/></g>
 <g id="xMajorTicks" stroke="rgb(0,0,0)" stroke-width="2"><path d="M322,341 L322,346 M450.5,341 L450.5,346 M322,341 L322,346 M193.5,341 L193.5,346 " fill="none"/></g>
 <g id="xTicksValues">
 <text x="322" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">0</text>
@@ -32,35 +32,38 @@ xmlns ="http://www.w3.org/2000/svg"
 <text x="193.5" y="361.6" text-anchor="middle" font-size="12" font-family="Verdana">-10</text></g>
 <g id="yTicksValues">
 <text x="73.2" y="343.4" text-anchor="end" font-size="12" font-family="Verdana">0</text>
-<text x="73.2" y="277.3" text-anchor="end" font-size="12" font-family="Verdana">0.1</text>
-<text x="73.2" y="211.2" text-anchor="end" font-size="12" font-family="Verdana">0.2</text>
-<text x="73.2" y="145" text-anchor="end" font-size="12" font-family="Verdana">0.3</text>
-<text x="73.2" y="78.93" text-anchor="end" font-size="12" font-family="Verdana">0.4</text>
+<text x="73.2" y="278.9" text-anchor="end" font-size="12" font-family="Verdana">0.1</text>
+<text x="73.2" y="214.4" text-anchor="end" font-size="12" font-family="Verdana">0.2</text>
+<text x="73.2" y="149.9" text-anchor="end" font-size="12" font-family="Verdana">0.3</text>
+<text x="73.2" y="85.45" text-anchor="end" font-size="12" font-family="Verdana">0.4</text>
 <text x="73.2" y="343.4" text-anchor="end" font-size="12" font-family="Verdana">0</text></g>
 <g id="yLabel">
 <text x="42.9" y="199.5" text-anchor="middle" transform = "rotate(-90 42.9 199.5 )" font-size="14" font-family="Verdana">Probability</text></g>
 <g id="xLabel">
 <text x="322" y="376.7" text-anchor="middle" font-size="14" font-family="Verdana">Random Variable</text></g>
-<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,335.6 L86.58,335.1 L88.96,334.7 L91.33,334.2 L93.71,333.6 L96.09,333 L98.47,332.4 L100.8,331.7 L103.2,331 L105.6,330.2 L108,329.3 L110.4,328.3 L112.7,327.3 L115.1,326.2 L117.5,325.1 L119.9,323.8 L122.2,322.4 L124.6,321 L127,319.4 L129.4,317.7 L131.8,315.9 L134.1,314 L136.5,312 L138.9,309.8 L141.3,307.4 L143.6,304.9 L146,302.3 L148.4,299.5 L150.8,296.6 L153.2,293.5 L155.5,290.3 L157.9,286.9 L160.3,283.4 L162.7,279.8 L165,276.1 L167.4,272.2 L169.8,268.3 L172.2,264.4 L174.6,260.5 L176.9,256.6 L179.3,252.8 L181.7,249.1 L184.1,245.7 L186.4,242.5 L188.8,239.6 L191.2,237.1 L193.6,235.1 L196,233.6 L198.3,232.8 L200.7,232.6 L203.1,233.3 L205.5,234.7 L207.8,237 L210.2,240.1 L212.6,244.1 L215,248.9 L217.4,254.5 L219.7,260.8 L222.1,267.6 L224.5,274.9 L226.9,282.4 L229.2,289.9 L231.6,297.4 L234,304.5 L236.4,311.2 L238.8,317.2 L241.1,322.6 L243.5,327.1 L245.9,330.9 L248.3,333.9 L250.6,336.2 L253,337.9 L255.4,339.1 L257.8,339.9 L260.2,340.4 L262.5,340.7 L264.9,340.8 L267.3,340.9 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
-<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,340.9 L91.33,340.9 L93.71,340.9 L96.09,340.9 L98.47,340.9 L100.8,340.9 L103.2,340.9 L105.6,340.9 L108,340.9 L110.4,340.9 L112.7,340.9 L115.1,340.8 L117.5,340.8 L119.9,340.8 L122.2,340.8 L124.6,340.8 L127,340.7 L129.4,340.7 L131.8,340.7 L134.1,340.6 L136.5,340.6 L138.9,340.5 L141.3,340.5 L143.6,340.4 L146,340.3 L148.4,340.2 L150.8,340.1 L153.2,340 L155.5,339.9 L157.9,339.7 L160.3,339.6 L162.7,339.4 L165,339.1 L167.4,338.9 L169.8,338.6 L172.2,338.3 L174.6,337.9 L176.9,337.5 L179.3,337 L181.7,336.4 L184.1,335.8 L186.4,335 L188.8,334.2 L191.2,333.2 L193.6,332.1 L196,330.8 L198.3,329.3 L200.7,327.6 L203.1,325.7 L205.5,323.5 L207.8,321 L210.2,318.1 L212.6,314.9 L215,311.2 L217.4,307.1 L219.7,302.4 L222.1,297.1 L224.5,291.3 L226.9,284.7 L229.2,277.5 L231.6,269.6 L234,261.1 L236.4,251.8 L238.8,242 L241.1,231.7 L243.5,221.2 L245.9,210.5 L248.3,200.1 L250.6,190.2 L253,181.3 L255.4,173.9 L257.8,168.5 L260.2,165.5 L262.5,165.5 L264.9,168.7 L267.3,175.4 L269.7,185.5 L272,198.7 L274.4,214.5 L276.8,232.1 L279.2,250.5 L281.6,268.5 L283.9,285.4 L286.3,300.2 L288.7,312.5 L291.1,322.1 L293.4,329.1 L295.8,333.9 L298.2,337 L300.6,338.9 L303,339.9 L305.3,340.5 L307.7,340.8 L310.1,340.9 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
-<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,340.9 L245.9,340.9 L248.3,340.9 L250.6,340.9 L253,340.9 L255.4,340.8 L257.8,340.7 L260.2,340.6 L262.5,340.5 L264.9,340.4 L267.3,340.1 L269.7,339.8 L272,339.4 L274.4,338.8 L276.8,337.9 L279.2,336.8 L281.6,335.2 L283.9,332.9 L286.3,329.9 L288.7,325.7 L291.1,320.1 L293.4,312.6 L295.8,302.8 L298.2,290.1 L300.6,274.1 L303,254.5 L305.3,231.4 L307.7,205.3 L310.1,177.3 L312.5,149.1 L314.8,123.3 L317.2,102.3 L319.6,88.52 L322,83.73 L324.4,88.52 L326.7,102.3 L329.1,123.3 L331.5,149.1 L333.9,177.2 L336.2,205.3 L338.6,231.4 L341,254.5 L343.4,274.1 L345.8,290.1 L348.1,302.8 L350.5,312.6 L352.9,320.1 L355.3,325.7 L357.6,329.9 L360,332.9 L362.4,335.2 L364.8,336.8 L367.2,337.9 L369.5,338.8 L371.9,339.4 L374.3,339.8 L376.7,340.1 L379,340.4 L381.4,340.5 L383.8,340.6 L386.2,340.7 L388.6,340.8 L390.9,340.9 L393.3,340.9 L395.7,340.9 L398.1,340.9 L400.4,340.9 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
-<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,340.9 L336.2,340.8 L338.6,340.5 L341,339.9 L343.4,338.9 L345.8,337 L348.1,333.9 L350.5,329.1 L352.9,322.1 L355.3,312.5 L357.6,300.2 L360,285.4 L362.4,268.6 L364.8,250.5 L367.2,232.1 L369.5,214.5 L371.9,198.7 L374.3,185.5 L376.7,175.4 L379,168.7 L381.4,165.5 L383.8,165.5 L386.2,168.5 L388.6,173.9 L390.9,181.3 L393.3,190.2 L395.7,200 L398.1,210.5 L400.4,221.1 L402.8,231.7 L405.2,242 L407.6,251.8 L410,261.1 L412.3,269.6 L414.7,277.5 L417.1,284.7 L419.5,291.3 L421.8,297.1 L424.2,302.4 L426.6,307.1 L429,311.2 L431.4,314.9 L433.7,318.1 L436.1,321 L438.5,323.5 L440.9,325.7 L443.2,327.6 L445.6,329.3 L448,330.8 L450.4,332.1 L452.8,333.2 L455.1,334.2 L457.5,335 L459.9,335.7 L462.3,336.4 L464.6,337 L467,337.5 L469.4,337.9 L471.8,338.3 L474.2,338.6 L476.5,338.9 L478.9,339.1 L481.3,339.4 L483.7,339.6 L486,339.7 L488.4,339.9 L490.8,340 L493.2,340.1 L495.6,340.2 L497.9,340.3 L500.3,340.4 L502.7,340.5 L505.1,340.5 L507.4,340.6 L509.8,340.6 L512.2,340.7 L514.6,340.7 L517,340.7 L519.3,340.8 L521.7,340.8 L524.1,340.8 L526.5,340.8 L528.8,340.8 L531.2,340.9 L533.6,340.9 L536,340.9 L538.4,340.9 L540.7,340.9 L543.1,340.9 L545.5,340.9 L547.9,340.9 L550.2,340.9 L552.6,340.9 L555,340.9 L557.4,341 L559.8,341 " fill="none"/></g>
-<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,340.9 L379,340.8 L381.4,340.7 L383.8,340.4 L386.2,339.9 L388.6,339.1 L390.9,337.9 L393.3,336.2 L395.7,333.9 L398.1,330.9 L400.4,327.1 L402.8,322.6 L405.2,317.2 L407.6,311.2 L410,304.5 L412.3,297.4 L414.7,289.9 L417.1,282.4 L419.5,274.9 L421.8,267.6 L424.2,260.8 L426.6,254.5 L429,248.9 L431.4,244.1 L433.7,240.1 L436.1,237 L438.5,234.7 L440.9,233.3 L443.2,232.6 L445.6,232.8 L448,233.6 L450.4,235.1 L452.8,237.1 L455.1,239.6 L457.5,242.5 L459.9,245.7 L462.3,249.1 L464.6,252.8 L467,256.6 L469.4,260.5 L471.8,264.4 L474.2,268.3 L476.5,272.2 L478.9,276.1 L481.3,279.8 L483.7,283.4 L486,286.9 L488.4,290.3 L490.8,293.5 L493.2,296.6 L495.6,299.5 L497.9,302.3 L500.3,304.9 L502.7,307.4 L505.1,309.8 L507.4,312 L509.8,314 L512.2,315.9 L514.6,317.7 L517,319.4 L519.3,321 L521.7,322.4 L524.1,323.8 L526.5,325.1 L528.8,326.2 L531.2,327.3 L533.6,328.3 L536,329.3 L538.4,330.2 L540.7,331 L543.1,331.7 L545.5,332.4 L547.9,333 L550.2,333.6 L552.6,334.2 L555,334.7 L557.4,335.1 L559.8,335.6 " fill="none"/></g>
+<g id="plotLines" stroke-width="2"><g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,335.7 L86.58,335.3 L88.96,334.8 L91.33,334.3 L93.71,333.8 L96.09,333.2 L98.47,332.6 L100.8,331.9 L103.2,331.2 L105.6,330.4 L108,329.6 L110.4,328.7 L112.7,327.7 L115.1,326.6 L117.5,325.5 L119.9,324.2 L122.2,322.9 L124.6,321.5 L127,319.9 L129.4,318.3 L131.8,316.6 L134.1,314.7 L136.5,312.7 L138.9,310.5 L141.3,308.2 L143.6,305.8 L146,303.3 L148.4,300.6 L150.8,297.7 L153.2,294.7 L155.5,291.5 L157.9,288.3 L160.3,284.8 L162.7,281.3 L165,277.7 L167.4,273.9 L169.8,270.1 L172.2,266.3 L174.6,262.5 L176.9,258.7 L179.3,255 L181.7,251.4 L184.1,248 L186.4,244.9 L188.8,242.1 L191.2,239.6 L193.6,237.7 L196,236.3 L198.3,235.5 L200.7,235.3 L203.1,235.9 L205.5,237.3 L207.8,239.5 L210.2,242.6 L212.6,246.5 L215,251.2 L217.4,256.7 L219.7,262.8 L222.1,269.4 L224.5,276.5 L226.9,283.8 L229.2,291.2 L231.6,298.4 L234,305.4 L236.4,311.9 L238.8,317.8 L241.1,323 L243.5,327.5 L245.9,331.1 L248.3,334.1 L250.6,336.3 L253,338 L255.4,339.1 L257.8,339.9 L260.2,340.4 L262.5,340.7 L264.9,340.8 L267.3,340.9 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(139,0,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,340.9 L93.71,340.9 L96.09,340.9 L98.47,340.9 L100.8,340.9 L103.2,340.9 L105.6,340.9 L108,340.9 L110.4,340.9 L112.7,340.9 L115.1,340.8 L117.5,340.8 L119.9,340.8 L122.2,340.8 L124.6,340.8 L127,340.7 L129.4,340.7 L131.8,340.7 L134.1,340.6 L136.5,340.6 L138.9,340.5 L141.3,340.5 L143.6,340.4 L146,340.3 L148.4,340.2 L150.8,340.1 L153.2,340 L155.5,339.9 L157.9,339.8 L160.3,339.6 L162.7,339.4 L165,339.2 L167.4,338.9 L169.8,338.7 L172.2,338.3 L174.6,338 L176.9,337.5 L179.3,337.1 L181.7,336.5 L184.1,335.9 L186.4,335.2 L188.8,334.3 L191.2,333.4 L193.6,332.3 L196,331 L198.3,329.6 L200.7,327.9 L203.1,326.1 L205.5,323.9 L207.8,321.5 L210.2,318.7 L212.6,315.5 L215,312 L217.4,307.9 L219.7,303.3 L222.1,298.2 L224.5,292.5 L226.9,286.1 L229.2,279.1 L231.6,271.4 L234,263 L236.4,254 L238.8,244.5 L241.1,234.4 L243.5,224.1 L245.9,213.7 L248.3,203.5 L250.6,193.9 L253,185.2 L255.4,178 L257.8,172.7 L260.2,169.8 L262.5,169.8 L264.9,172.9 L267.3,179.5 L269.7,189.3 L272,202.2 L274.4,217.6 L276.8,234.8 L279.2,252.7 L281.6,270.3 L283.9,286.8 L286.3,301.2 L288.7,313.2 L291.1,322.5 L293.4,329.4 L295.8,334.1 L298.2,337.1 L300.6,338.9 L303,340 L305.3,340.5 L307.7,340.8 L310.1,340.9 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,100,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,340.9 L248.3,340.9 L250.6,340.9 L253,340.9 L255.4,340.8 L257.8,340.7 L260.2,340.7 L262.5,340.5 L264.9,340.4 L267.3,340.1 L269.7,339.8 L272,339.4 L274.4,338.8 L276.8,338 L279.2,336.9 L281.6,335.3 L283.9,333.1 L286.3,330.2 L288.7,326.1 L291.1,320.6 L293.4,313.3 L295.8,303.7 L298.2,291.3 L300.6,275.7 L303,256.6 L305.3,234.1 L307.7,208.6 L310.1,181.3 L312.5,153.9 L314.8,128.7 L317.2,108.2 L319.6,94.74 L322,90.07 L324.4,94.74 L326.7,108.2 L329.1,128.7 L331.5,153.9 L333.9,181.3 L336.2,208.6 L338.6,234.1 L341,256.6 L343.4,275.7 L345.8,291.3 L348.1,303.7 L350.5,313.3 L352.9,320.6 L355.3,326.1 L357.6,330.2 L360,333.1 L362.4,335.3 L364.8,336.9 L367.2,338 L369.5,338.8 L371.9,339.4 L374.3,339.8 L376.7,340.1 L379,340.4 L381.4,340.5 L383.8,340.7 L386.2,340.7 L388.6,340.8 L390.9,340.9 L393.3,340.9 L395.7,340.9 L398.1,340.9 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,341 L464.6,341 L467,341 L469.4,341 L471.8,341 L474.2,341 L476.5,341 L478.9,341 L481.3,341 L483.7,341 L486,341 L488.4,341 L490.8,341 L493.2,341 L495.6,341 L497.9,341 L500.3,341 L502.7,341 L505.1,341 L507.4,341 L509.8,341 L512.2,341 L514.6,341 L517,341 L519.3,341 L521.7,341 L524.1,341 L526.5,341 L528.8,341 L531.2,341 L533.6,341 L536,341 L538.4,341 L540.7,341 L543.1,341 L545.5,341 L547.9,341 L550.2,341 L552.6,341 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(255,140,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,340.9 L336.2,340.8 L338.6,340.5 L341,340 L343.4,338.9 L345.8,337.1 L348.1,334.1 L350.5,329.4 L352.9,322.5 L355.3,313.2 L357.6,301.2 L360,286.8 L362.4,270.3 L364.8,252.7 L367.2,234.8 L369.5,217.6 L371.9,202.2 L374.3,189.3 L376.7,179.5 L379,172.9 L381.4,169.8 L383.8,169.8 L386.2,172.7 L388.6,178 L390.9,185.2 L393.3,193.9 L395.7,203.5 L398.1,213.7 L400.4,224.1 L402.8,234.4 L405.2,244.5 L407.6,254 L410,263 L412.3,271.4 L414.7,279.1 L417.1,286.1 L419.5,292.5 L421.8,298.2 L424.2,303.3 L426.6,307.9 L429,312 L431.4,315.5 L433.7,318.7 L436.1,321.5 L438.5,323.9 L440.9,326.1 L443.2,327.9 L445.6,329.6 L448,331 L450.4,332.3 L452.8,333.4 L455.1,334.3 L457.5,335.2 L459.9,335.9 L462.3,336.5 L464.6,337.1 L467,337.5 L469.4,338 L471.8,338.3 L474.2,338.7 L476.5,338.9 L478.9,339.2 L481.3,339.4 L483.7,339.6 L486,339.8 L488.4,339.9 L490.8,340 L493.2,340.1 L495.6,340.2 L497.9,340.3 L500.3,340.4 L502.7,340.5 L505.1,340.5 L507.4,340.6 L509.8,340.6 L512.2,340.7 L514.6,340.7 L517,340.7 L519.3,340.8 L521.7,340.8 L524.1,340.8 L526.5,340.8 L528.8,340.8 L531.2,340.9 L533.6,340.9 L536,340.9 L538.4,340.9 L540.7,340.9 L543.1,340.9 L545.5,340.9 L547.9,340.9 L550.2,340.9 L552.6,340.9 L555,341 L557.4,341 L559.8,341 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(127,255,0)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,340.9 L379,340.8 L381.4,340.7 L383.8,340.4 L386.2,339.9 L388.6,339.1 L390.9,338 L393.3,336.3 L395.7,334.1 L398.1,331.1 L400.4,327.5 L402.8,323 L405.2,317.8 L407.6,311.9 L410,305.4 L412.3,298.4 L414.7,291.2 L417.1,283.8 L419.5,276.5 L421.8,269.4 L424.2,262.8 L426.6,256.7 L429,251.2 L431.4,246.5 L433.7,242.6 L436.1,239.5 L438.5,237.3 L440.9,235.9 L443.2,235.3 L445.6,235.5 L448,236.3 L450.4,237.7 L452.8,239.6 L455.1,242.1 L457.5,244.9 L459.9,248 L462.3,251.4 L464.6,255 L467,258.7 L469.4,262.5 L471.8,266.3 L474.2,270.1 L476.5,273.9 L478.9,277.7 L481.3,281.3 L483.7,284.8 L486,288.3 L488.4,291.5 L490.8,294.7 L493.2,297.7 L495.6,300.6 L497.9,303.3 L500.3,305.8 L502.7,308.2 L505.1,310.5 L507.4,312.7 L509.8,314.7 L512.2,316.6 L514.6,318.3 L517,319.9 L519.3,321.5 L521.7,322.9 L524.1,324.2 L526.5,325.5 L528.8,326.6 L531.2,327.7 L533.6,328.7 L536,329.6 L538.4,330.4 L540.7,331.2 L543.1,331.9 L545.5,332.6 L547.9,333.2 L550.2,333.8 L552.6,334.3 L555,334.8 L557.4,335.3 L559.8,335.7 " fill="none"/></g>
+<g clip-path="url(#plot_window)" stroke="rgb(0,0,139)" stroke-width="1"><path d="M84.2,341 L86.58,341 L88.96,341 L91.33,341 L93.71,341 L96.09,341 L98.47,341 L100.8,341 L103.2,341 L105.6,341 L108,341 L110.4,341 L112.7,341 L115.1,341 L117.5,341 L119.9,341 L122.2,341 L124.6,341 L127,341 L129.4,341 L131.8,341 L134.1,341 L136.5,341 L138.9,341 L141.3,341 L143.6,341 L146,341 L148.4,341 L150.8,341 L153.2,341 L155.5,341 L157.9,341 L160.3,341 L162.7,341 L165,341 L167.4,341 L169.8,341 L172.2,341 L174.6,341 L176.9,341 L179.3,341 L181.7,341 L184.1,341 L186.4,341 L188.8,341 L191.2,341 L193.6,341 L196,341 L198.3,341 L200.7,341 L203.1,341 L205.5,341 L207.8,341 L210.2,341 L212.6,341 L215,341 L217.4,341 L219.7,341 L222.1,341 L224.5,341 L226.9,341 L229.2,341 L231.6,341 L234,341 L236.4,341 L238.8,341 L241.1,341 L243.5,341 L245.9,341 L248.3,341 L250.6,341 L253,341 L255.4,341 L257.8,341 L260.2,341 L262.5,341 L264.9,341 L267.3,341 L269.7,341 L272,341 L274.4,341 L276.8,341 L279.2,341 L281.6,341 L283.9,341 L286.3,341 L288.7,341 L291.1,341 L293.4,341 L295.8,341 L298.2,341 L300.6,341 L303,341 L305.3,341 L307.7,341 L310.1,341 L312.5,341 L314.8,341 L317.2,341 L319.6,341 L322,341 L324.4,341 L326.7,341 L329.1,341 L331.5,341 L333.9,341 L336.2,341 L338.6,341 L341,341 L343.4,341 L345.8,341 L348.1,341 L350.5,341 L352.9,341 L355.3,341 L357.6,341 L360,341 L362.4,341 L364.8,341 L367.2,341 L369.5,341 L371.9,341 L374.3,341 L376.7,341 L379,341 L381.4,341 L383.8,341 L386.2,341 L388.6,341 L390.9,341 L393.3,341 L395.7,341 L398.1,341 L400.4,341 L402.8,341 L405.2,341 L407.6,341 L410,341 L412.3,341 L414.7,341 L417.1,341 L419.5,341 L421.8,341 L424.2,341 L426.6,341 L429,341 L431.4,341 L433.7,341 L436.1,341 L438.5,341 L440.9,341 L443.2,341 L445.6,341 L448,341 L450.4,341 L452.8,341 L455.1,341 L457.5,341 L459.9,341 L462.3,340.9 L464.6,340.9 L467,340.7 L469.4,340.5 L471.8,340 L474.2,339.2 L476.5,337.9 L478.9,335.7 L481.3,332.3 L483.7,327.1 L486,319.6 L488.4,309.3 L490.8,295.5 L493.2,277.8 L495.6,256.3 L497.9,231.3 L500.3,203.7 L502.7,174.9 L505.1,146.9 L507.4,121.8 L509.8,101.7 L512.2,88.6 L514.6,83.74 L517,87.62 L519.3,99.84 L521.7,119.2 L524.1,143.9 L526.5,171.7 L528.8,200.5 L531.2,228.3 L533.6,253.7 L536,275.6 L538.4,293.7 L540.7,307.9 L543.1,318.6 L545.5,326.4 L547.9,331.8 L550.2,335.4 L552.6,337.7 L555,339.1 L557.4,340 L559.8,340.4 " fill="none"/></g>
 </g>
 <g id="plotPoints" clip-path="url(#plot_window)"></g>
-<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="573.8" y="58" width="150.2" height="165"/><rect x="573.8" y="58" width="150.2" height="165"/></g>
+<g id="legendBackground" stroke="rgb(119,136,153)" fill="rgb(255,255,255)" stroke-width="1"><rect x="573.8" y="58" width="150.2" height="195"/><rect x="573.8" y="58" width="150.2" height="195"/></g>
 <g id="legendPoints"><g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="88" x2="603.8" y2="88"/></g>
 <g stroke="rgb(139,0,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="118" x2="603.8" y2="118"/></g>
 <g stroke="rgb(0,100,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="148" x2="603.8" y2="148"/></g>
 <g stroke="rgb(255,140,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="178" x2="603.8" y2="178"/></g>
 <g stroke="rgb(127,255,0)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="208" x2="603.8" y2="208"/></g>
+<g stroke="rgb(0,0,139)" fill="rgb(255,255,255)" stroke-width="1"><line x1="588.8" y1="238" x2="603.8" y2="238"/></g>
 </g>
 <g id="legendText">
 <text x="611.3" y="88" font-size="15" font-family="Verdana">v=10, &#x3B4;=-10</text>
 <text x="611.3" y="118" font-size="15" font-family="Verdana">v=10, &#x3B4;=-5</text>
 <text x="611.3" y="148" font-size="15" font-family="Verdana">v=10, &#x3B4;=0</text>
 <text x="611.3" y="178" font-size="15" font-family="Verdana">v=10, &#x3B4;=5</text>
-<text x="611.3" y="208" font-size="15" font-family="Verdana">v=10, &#x3B4;=10</text></g>
+<text x="611.3" y="208" font-size="15" font-family="Verdana">v=10, &#x3B4;=10</text>
+<text x="611.3" y="238" font-size="15" font-family="Verdana">v=inf, &#x3B4;=15</text></g>
 <g id="title">
 <text x="375" y="40" text-anchor="middle" font-size="20" font-family="Verdana">Non Central T PDF</text></g>
 <g id="plotXValues"></g>

From b164089abb22e57bfa2893d3dec32d1b628804eb Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 21 Aug 2012 17:36:09 +0000
Subject: [PATCH 105/115] Added infinite degrees of freedom support and other
 new tests.

[SVN r80116]
---
 test/test_nc_t.cpp       | 604 ++++++++++++++++++++++++++++++++++++++-
 test/test_students_t.cpp |   2 +
 2 files changed, 597 insertions(+), 9 deletions(-)

diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 397d66cb0..664179692 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -1,13 +1,14 @@
 // test_nc_t.cpp
 
-// Copyright John Maddock 2008.
+// Copyright John Maddock 2008, 2012.
+// Copyright Paul A. Bristow 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
 // (See accompanying file LICENSE_1_0.txt
 // or copy at http://www.boost.org/LICENSE_1_0.txt)
 
-#include <pch.hpp>
+#include <pch.hpp> // Need to include lib/math/test in path.
 
 #ifdef _MSC_VER
 #pragma warning (disable:4127 4512)
@@ -21,7 +22,10 @@
 #endif
 
 #include <boost/math/concepts/real_concept.hpp> // for real_concept
-#include <boost/math/distributions/non_central_t.hpp> // for chi_squared_distribution
+#include <boost/math/distributions/non_central_t.hpp> // for chi_squared_distribution.
+#include <boost/math/distributions/normal.hpp> // for normal distribution (for comparison).
+
+
 #include <boost/test/test_exec_monitor.hpp> // for test_main
 #include <boost/test/results_collector.hpp>
 #include <boost/test/unit_test.hpp>
@@ -224,7 +228,7 @@ void test_spot(
    {
       //
       // We can only check this if P is not too close to 1,
-      // so that we can guarentee Q is reasonably free of error:
+      // so that we can guarantee Q is reasonably free of error:
       //
       BOOST_CHECK_CLOSE(
          cdf(complement(dist, t)), Q, tol);
@@ -232,7 +236,7 @@ void test_spot(
             quantile(dist, P), t, tol * 10);
       BOOST_CHECK_CLOSE(
             quantile(complement(dist, Q)), t, tol * 10);
-      /*
+      /*  Removed because can give more than one solution.
       BOOST_CHECK_CLOSE(
          dist.find_degrees_of_freedom(ncp, t, P), df, tol * 10);
       BOOST_CHECK_CLOSE(
@@ -249,7 +253,7 @@ template <class RealType> // Any floating-point type RealType.
 void test_spots(RealType)
 {
    //
-   // Approx limit of test data is 12 digits expressed here as a persentage:
+   // Approx limit of test data is 12 digits expressed here as a percentage:
    //
    RealType tolerance = (std::max)(
       boost::math::tools::epsilon<RealType>(),
@@ -333,6 +337,21 @@ void test_spots(RealType)
       static_cast<RealType>(1-0.179292265426085),           // Q = 1 - P
       tolerance);
 
+   /* This test fails
+   "Result of tgamma is too large to represent" at naive_mean check for max and infinity.
+   if (std::numeric_limits<RealType>::has_infinity)
+   {
+      test_spot(
+      //static_cast<RealType>(std::numeric_limits<RealType>::infinity()),   // degrees of freedom
+      static_cast<RealType>((std::numeric_limits<RealType>::max)()),   // degrees of freedom
+      static_cast<RealType>(10),   // non centrality
+      static_cast<RealType>(11),   // T
+      static_cast<RealType>(0.84134474606854293),       // Probability of result (CDF), P
+      static_cast<RealType>(0.15865525393145707),           // Q = 1 - P
+      tolerance);
+   }
+   */
+
    boost::math::non_central_t_distribution<RealType> dist(static_cast<RealType>(8), static_cast<RealType>(12));
    BOOST_CHECK_CLOSE(pdf(dist, 12), static_cast<RealType>(1.235329715425894935157684607751972713457e-1L), tolerance);
    BOOST_CHECK_CLOSE(pdf(boost::math::non_central_t_distribution<RealType>(126, -2), -4), static_cast<RealType>(5.797932289365814702402873546466798025787e-2L), tolerance);
@@ -340,7 +359,7 @@ void test_spots(RealType)
    BOOST_CHECK_CLOSE(pdf(boost::math::non_central_t_distribution<RealType>(126, 2), 0), static_cast<RealType>(5.388394890639957139696546086044839573749e-2L), tolerance);
 
    // Error handling checks:
-   check_out_of_range<boost::math::non_central_t_distribution<RealType> >(1, 1);
+   //check_out_of_range<boost::math::non_central_t_distribution<RealType> >(1, 1);  // Fails one check because df for this distribution *can* be infinity.
    BOOST_CHECK_THROW(pdf(boost::math::non_central_t_distribution<RealType>(0, 1), 0), std::domain_error);
    BOOST_CHECK_THROW(pdf(boost::math::non_central_t_distribution<RealType>(-1, 1), 0), std::domain_error);
    BOOST_CHECK_THROW(quantile(boost::math::non_central_t_distribution<RealType>(1, 1), -1), std::domain_error);
@@ -512,9 +531,249 @@ void test_accuracy(T, const char* type_name)
     }
 }
 
+
+template <class RealType>
+void test_big_df(RealType)
+{
+  using namespace boost::math;
+
+  if (typeid(RealType) != typeid(boost::math::concepts::real_concept))
+  { // Ordinary floats only.
+    // Could also test if (std::numeric_limits<RealType>::is_specialized);
+    
+    RealType tolerance = 10 * boost::math::tools::epsilon<RealType>(); // static_cast<RealType>(1e-14); // 
+    std::cout.precision(17); // Note: need to reset after calling BOOST_CHECK_s
+    // due to buglet in Boost.test that fails to restore precision corrrectly.
+
+    // Test for large degrees of freedom when should be same as normal.
+    RealType inf = 
+      (std::numeric_limits<RealType>::has_infinity) ?
+      std::numeric_limits<RealType>::infinity()
+      :
+      boost::math::tools::max_value<RealType>();
+    RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+
+    // Tests for df = max_value and infinity.
+    RealType max_val = boost::math::tools::max_value<RealType>();
+    non_central_t_distribution<RealType> maxdf(max_val, 0);
+    BOOST_CHECK_EQUAL(maxdf.degrees_of_freedom(), max_val);
+
+    non_central_t_distribution<RealType> infdf(inf, 0);
+    BOOST_CHECK_EQUAL(infdf.degrees_of_freedom(), inf);
+    BOOST_CHECK_EQUAL(mean(infdf), 0); 
+    BOOST_CHECK_EQUAL(mean(maxdf), 0); 
+    BOOST_CHECK_EQUAL(variance(infdf), 1); 
+    BOOST_CHECK_EQUAL(variance(maxdf), 1); 
+    BOOST_CHECK_EQUAL(skewness(infdf), 0); 
+    BOOST_CHECK_EQUAL(skewness(maxdf), 0); 
+    BOOST_CHECK_EQUAL(kurtosis_excess(infdf), 3); 
+    BOOST_CHECK_CLOSE_FRACTION(kurtosis_excess(maxdf), static_cast<RealType>(3), tolerance); 
+
+    // Bad df examples.
+    BOOST_CHECK_THROW(non_central_t_distribution<RealType> minfdf(-inf, 0), std::domain_error);
+    BOOST_CHECK_THROW(non_central_t_distribution<RealType> minfdf(nan, 0), std::domain_error);
+    BOOST_CHECK_THROW(non_central_t_distribution<RealType> minfdf(-nan, 0), std::domain_error);
+
+
+    // BOOST_CHECK_CLOSE_FRACTION(pdf(infdf, 0), static_cast<RealType>(0.3989422804014326779399460599343818684759L), tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(pdf(maxdf, 0), boost::math::constants::one_div_root_two_pi<RealType>() , tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(pdf(infdf, 0), boost::math::constants::one_div_root_two_pi<RealType>() , tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(cdf(infdf, 0), boost::math::constants::half<RealType>() , tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(cdf(maxdf, 0), boost::math::constants::half<RealType>() , tolerance);
+
+    // non-centrality delta = 10
+    // Degrees of freedom = Max value and  = infinity should be very close.
+    non_central_t_distribution<RealType> maxdf10(max_val, 10);
+    non_central_t_distribution<RealType> infdf10(inf, 10);
+    BOOST_CHECK_EQUAL(infdf10.degrees_of_freedom(), inf);
+    BOOST_CHECK_EQUAL(infdf10.non_centrality(), 10);
+    BOOST_CHECK_EQUAL(mean(infdf10), 10); 
+    BOOST_CHECK_CLOSE_FRACTION(mean(maxdf10), static_cast<RealType>(10), tolerance); 
+
+    BOOST_CHECK_CLOSE_FRACTION(pdf(infdf10, 11), pdf(maxdf10, 11), tolerance); // 
+
+    BOOST_CHECK_CLOSE_FRACTION(cdf(complement(infdf10, 11)), 1 - cdf(infdf10, 11), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(cdf(complement(maxdf10, 11)), 1 - cdf(maxdf10, 11), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(cdf(complement(infdf10, 11)), 1 - cdf(maxdf10, 11), tolerance); // 
+    std::cout.precision(17);
+    //std::cout  << "cdf(maxdf10, 11)  = " << cdf(maxdf10, 11) << ' ' << cdf(complement(maxdf10, 11)) << endl;
+    //std::cout  << "cdf(infdf10, 11)  = " << cdf(infdf10, 11) << ' ' << cdf(complement(infdf10, 11)) << endl;
+    //std::cout  << "quantile(maxdf10, 0.5)  = " << quantile(maxdf10, 0.5) << std::endl; // quantile(maxdf10, 0.5)  = 10.000000000000004
+    //std::cout  << "quantile(infdf10, 0.5) = " << ' ' << quantile(infdf10, 0.5) << std::endl; // quantile(infdf10, 0.5) =  10
+
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.5), static_cast<RealType>(10), tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf10, 0.5), static_cast<RealType>(10), tolerance);
+
+    non_central_t_distribution<RealType> infdf100(inf, 100);
+    non_central_t_distribution<RealType> maxdf100(max_val, 100);
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf100, 0.5), static_cast<RealType>(100), tolerance);
+    BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf100, 0.5), static_cast<RealType>(100), tolerance);
+    { // Loop back.
+      RealType p = static_cast<RealType>(0.01);
+      RealType x = quantile(infdf10, p);
+      RealType c = cdf(infdf10, x);
+      BOOST_CHECK_CLOSE_FRACTION(c, p, tolerance);
+    }
+    {
+      RealType q = static_cast<RealType>(0.99);
+      RealType x = quantile(complement(infdf10, q));
+      RealType c = cdf(complement(infdf10, x));
+      BOOST_CHECK_CLOSE_FRACTION(c, q, tolerance);
+    }
+    { // Loop back.
+      RealType p = static_cast<RealType>(0.99);
+      RealType x = quantile(infdf10, p);
+      RealType c = cdf(infdf10, x);
+      BOOST_CHECK_CLOSE_FRACTION(c, p, tolerance);
+    }
+    {
+      RealType q = static_cast<RealType>(0.01);
+      RealType x = quantile(complement(infdf10, q));
+      RealType c = cdf(complement(infdf10, x));
+      BOOST_CHECK_CLOSE_FRACTION(c, q, tolerance *2); // c{0.0100000128} and q{0.00999999978}
+    }
+
+    //RealType cinf = quantile(infdf10, 0.25);
+    //std::cout << cinf << ' ' << cdf(infdf10, cinf) << std::endl; // 9.32551 0.25
+
+    //RealType cmax = quantile(maxdf10, 0.25);
+    //std::cout << cmax << ' ' << cdf(maxdf10, cmax) << std::endl; //  9.32551 0.25
+
+    //RealType cinfc = quantile(complement(infdf10, 0.75));
+    //std::cout << cinfc << ' ' << cdf(infdf10, cinfc) << std::endl; // 9.32551 0.25
+
+    //RealType cmaxc = quantile(complement(maxdf10, 0.75));
+    //std::cout << cmaxc << ' ' << cdf(maxdf10, cmaxc) << std::endl; // 9.32551 0.25
+
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.5), quantile(maxdf10, 0.5), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.2), quantile(maxdf10, 0.2), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.8), quantile(maxdf10, 0.8), tolerance); // 
+
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.25), quantile(complement(infdf10, 0.75)), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(quantile(complement(infdf10, 0.5)), quantile(complement(maxdf10, 0.5)), tolerance); // 
+
+    BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf10, 0.25), quantile(complement(maxdf10, 0.75)), tolerance); // 
+
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.99), quantile(complement(infdf10, 0.01)), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.4), quantile(complement(infdf10, 0.6)), tolerance); // 
+    BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.01), quantile(complement(infdf10, 1 - 0.01)), tolerance); // 
+  }
+} // void test_big_df(RealType)
+
+template <class RealType>
+void test_ignore_policy(RealType)
+{
+// Check on returns when errors are ignored.
+   if ((typeid(RealType) != typeid(boost::math::concepts::real_concept))
+     && std::numeric_limits<RealType>::has_infinity
+     && std::numeric_limits<RealType>::has_quiet_NaN
+     )
+   { // Ordinary floats only.
+
+   using namespace boost::math;
+//   RealType inf = std::numeric_limits<RealType>::infinity();
+   RealType nan = std::numeric_limits<RealType>::quiet_NaN();
+
+     using boost::math::policies::policy;
+  // Types of error whose action can be altered by policies:.
+  //using boost::math::policies::evaluation_error;
+  //using boost::math::policies::domain_error;
+  //using boost::math::policies::overflow_error;
+  //using boost::math::policies::underflow_error;
+  //using boost::math::policies::domain_error;
+  //using boost::math::policies::pole_error;
+
+  //// Actions on error (in enum error_policy_type):
+  //using boost::math::policies::errno_on_error;
+  //using boost::math::policies::ignore_error;
+  //using boost::math::policies::throw_on_error;
+  //using boost::math::policies::denorm_error;
+  //using boost::math::policies::pole_error;
+  //using boost::math::policies::user_error;
+
+  typedef policy<
+    boost::math::policies::domain_error<boost::math::policies::ignore_error>,
+    boost::math::policies::overflow_error<boost::math::policies::ignore_error>,
+    boost::math::policies::underflow_error<boost::math::policies::ignore_error>,
+    boost::math::policies::denorm_error<boost::math::policies::ignore_error>,
+    boost::math::policies::pole_error<boost::math::policies::ignore_error>,
+    boost::math::policies::evaluation_error<boost::math::policies::ignore_error>
+              > ignore_all_policy;
+
+   typedef non_central_t_distribution<RealType, ignore_all_policy> ignore_error_non_central_t;
+
+  // Only test NaN and infinity if type has these features (realconcept returns zero).
+  // Integers are always converted to RealType,
+  // others requires static cast to RealType from long double.
+
+  if(std::numeric_limits<RealType>::has_quiet_NaN)
+  {
+  // Mean
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(-nan, 0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(+nan, 0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(-1, 0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(0, 0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(1, 0))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(2, nan))));
+    BOOST_CHECK(boost::math::isnan(mean(ignore_error_non_central_t(nan, nan))));
+    BOOST_CHECK(boost::math::isfinite(mean(ignore_error_non_central_t(2, 0)))); // OK
+
+    // Variance
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(nan, 0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(1, nan))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(2, nan))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(-1, 0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(0, 0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(1, 0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(static_cast<RealType>(1.7L), 0))));
+    BOOST_CHECK(boost::math::isnan(variance(ignore_error_non_central_t(2, 0))));
+
+  // Skewness
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(std::numeric_limits<RealType>::quiet_NaN(), 0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(-1, 0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(0, 0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(1, 0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(2, 0))));
+    BOOST_CHECK(boost::math::isnan(skewness(ignore_error_non_central_t(3, 0))));
+
+  // Kurtosis 
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(std::numeric_limits<RealType>::quiet_NaN(), 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(-1, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(0, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(1, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(2, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(static_cast<RealType>(2.0001L), 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(3, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis(ignore_error_non_central_t(4, 0))));
+ 
+    // Kurtosis excess
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(std::numeric_limits<RealType>::quiet_NaN(), 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(-1, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(0, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(1, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(2, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(static_cast<RealType>(2.0001L), 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(3, 0))));
+    BOOST_CHECK(boost::math::isnan(kurtosis_excess(ignore_error_non_central_t(4, 0))));
+  } // has_quiet_NaN
+
+  BOOST_CHECK(boost::math::isfinite(mean(ignore_error_non_central_t(1 + std::numeric_limits<RealType>::epsilon(), 0))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_non_central_t(2 + 2 * std::numeric_limits<RealType>::epsilon(), 0))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_non_central_t(static_cast<RealType>(2.0001L), 0))));
+  BOOST_CHECK(boost::math::isfinite(variance(ignore_error_non_central_t(2 + 2 * std::numeric_limits<RealType>::epsilon(), 0))));
+  BOOST_CHECK(boost::math::isfinite(skewness(ignore_error_non_central_t(3 + 3 * std::numeric_limits<RealType>::epsilon(), 0))));
+  BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_non_central_t(4 + 4 * std::numeric_limits<RealType>::epsilon(), 0))));
+  BOOST_CHECK(boost::math::isfinite(kurtosis(ignore_error_non_central_t(static_cast<RealType>(4.0001L), 0))));
+
+  // check_out_of_range<non_central_t_distribution<RealType> >(1, 0); // Fails one check because allows df = infinity.
+  check_support<non_central_t_distribution<RealType> >(non_central_t_distribution<RealType>(1, 0));
+  } // ordinary floats.
+} // template <class RealType> void test_ignore_policy(RealType)
+
+
 int test_main(int, char* [])
 {
-   BOOST_MATH_CONTROL_FP;
+  BOOST_MATH_CONTROL_FP;
    // Basic sanity-check spot values.
    expected_results();
 
@@ -535,7 +794,7 @@ int test_main(int, char* [])
 #endif
 #endif
 #endif
-
+  
 #ifdef TEST_FLOAT
    test_accuracy(0.0F, "float"); // Test float.
 #endif
@@ -552,6 +811,333 @@ int test_main(int, char* [])
 #endif
 #endif
 #endif
+  /* */
+   test_ignore_policy(0.0);
+   test_big_df(0.F); // float
+   test_big_df(0.); // double
+
    return 0;
 } // int test_main(int, char* [])
 
+/*
+
+Output:
+
+  Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_nc_t.exe"
+  Running 1 test case...
+  Tests run with Microsoft Visual C++ version 10.0, Dinkumware standard library version 520, Win32
+  Tolerance = 0.000596046%.
+  Tolerance = 5e-010%.
+  Tolerance = 5e-010%.
+  Tolerance = 1e-008%.
+  Testing: Non Central T
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<double> Max = 137.7 RMS Mean=31.5
+      worst case at row: 181
+      { 188.01481628417969, -282.022216796875, -298.02532958984375, 0.1552789395983287, 0.84472106040167128 }
+  
+  CCDF<double> Max = 150.4 RMS Mean=32.32
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<double> Max = 3.605 RMS Mean=1.031
+      worst case at row: 42
+      { 7376104448, 7.3761043495323975e-007, -1.3614851236343384, 0.086680099352107118, 0.91331990064789292 }
+  
+  CCDF<double> Max = 5.207 RMS Mean=1.432
+      worst case at row: 38
+      { 1524088576, 1.5240885886669275e-007, 1.3784774541854858, 0.91597201432644526, 0.084027985673554725 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<double> Max = 286.4 RMS Mean=62.79
+      worst case at row: 24
+      { 1.3091821180254421e+019, 1309.18212890625, 1308.01171875, 0.12091797523015677, 0.87908202476984321 }
+  
+  CCDF<double> Max = 226.9 RMS Mean=50.41
+      worst case at row: 23
+      { 7.9217674231144776e+018, 792.1767578125, 793.54827880859375, 0.91489369852628, 0.085106301473719961 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<long double> Max = 137.7 RMS Mean=31.5
+      worst case at row: 181
+      { 188.01481628417969, -282.022216796875, -298.02532958984375, 0.1552789395983287, 0.84472106040167128 }
+  
+  CCDF<long double> Max = 150.4 RMS Mean=32.32
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<long double> Max = 3.605 RMS Mean=1.031
+      worst case at row: 42
+      { 7376104448, 7.3761043495323975e-007, -1.3614851236343384, 0.086680099352107118, 0.91331990064789292 }
+  
+  CCDF<long double> Max = 5.207 RMS Mean=1.432
+      worst case at row: 38
+      { 1524088576, 1.5240885886669275e-007, 1.3784774541854858, 0.91597201432644526, 0.084027985673554725 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<long double> Max = 286.4 RMS Mean=62.79
+      worst case at row: 24
+      { 1.3091821180254421e+019, 1309.18212890625, 1308.01171875, 0.12091797523015677, 0.87908202476984321 }
+  
+  CCDF<long double> Max = 226.9 RMS Mean=50.41
+      worst case at row: 23
+      { 7.9217674231144776e+018, 792.1767578125, 793.54827880859375, 0.91489369852628, 0.085106301473719961 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<real_concept> Max = 2.816e+005 RMS Mean=2.029e+004
+      worst case at row: 185
+      { 191.50137329101562, -957.5068359375, -1035.4078369140625, 0.072545502958829097, 0.92745449704117089 }
+  
+  CCDF<real_concept> Max = 1.304e+005 RMS Mean=1.529e+004
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  cdf(n10, 11)  = 0.84134471416473389 0.15865525603294373
+  cdf(n10, 9)  = 0.15865525603294373 0.84134471416473389
+  cdf(maxdf10, 11)  = 0.84134477376937866 0.15865525603294373
+  cdf(infdf10, 11)  = 0.84134477376937866 0.15865525603294373
+  cdf(n10, 11)  = 0.84134474606854293 0.15865525393145707
+  cdf(n10, 9)  = 0.15865525393145707 0.84134474606854293
+  cdf(maxdf10, 11)  = 0.84134474606854293 0.15865525393145707
+  cdf(infdf10, 11)  = 0.84134474606854293 0.15865525393145707
+  
+  *** No errors detected
+
+    Description: Autorun "J:\Cpp\MathToolkit\test\Math_test\Debug\test_nc_t.exe"
+  Running 1 test case...
+  Tests run with Microsoft Visual C++ version 10.0, Dinkumware standard library version 520, Win32
+  Tolerance = 0.000596046%.
+  Tolerance = 5e-010%.
+  Tolerance = 5e-010%.
+  Tolerance = 1e-008%.
+  Testing: Non Central T
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<float> Max = 0 RMS Mean=0
+  
+  CCDF<float> Max = 0 RMS Mean=0
+  
+  
+  Testing: float quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<double> Max = 137.7 RMS Mean=31.5
+      worst case at row: 181
+      { 188.01481628417969, -282.022216796875, -298.02532958984375, 0.1552789395983287, 0.84472106040167128 }
+  
+  CCDF<double> Max = 150.4 RMS Mean=32.32
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<double> Max = 3.605 RMS Mean=1.031
+      worst case at row: 42
+      { 7376104448, 7.3761043495323975e-007, -1.3614851236343384, 0.086680099352107118, 0.91331990064789292 }
+  
+  CCDF<double> Max = 5.207 RMS Mean=1.432
+      worst case at row: 38
+      { 1524088576, 1.5240885886669275e-007, 1.3784774541854858, 0.91597201432644526, 0.084027985673554725 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<double> Max = 286.4 RMS Mean=62.79
+      worst case at row: 24
+      { 1.3091821180254421e+019, 1309.18212890625, 1308.01171875, 0.12091797523015677, 0.87908202476984321 }
+  
+  CCDF<double> Max = 226.9 RMS Mean=50.41
+      worst case at row: 23
+      { 7.9217674231144776e+018, 792.1767578125, 793.54827880859375, 0.91489369852628, 0.085106301473719961 }
+  
+  
+  Testing: double quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<long double> Max = 137.7 RMS Mean=31.5
+      worst case at row: 181
+      { 188.01481628417969, -282.022216796875, -298.02532958984375, 0.1552789395983287, 0.84472106040167128 }
+  
+  CCDF<long double> Max = 150.4 RMS Mean=32.32
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T
+  Testing: Non Central T (small non-centrality)
+  CDF<long double> Max = 3.605 RMS Mean=1.031
+      worst case at row: 42
+      { 7376104448, 7.3761043495323975e-007, -1.3614851236343384, 0.086680099352107118, 0.91331990064789292 }
+  
+  CCDF<long double> Max = 5.207 RMS Mean=1.432
+      worst case at row: 38
+      { 1524088576, 1.5240885886669275e-007, 1.3784774541854858, 0.91597201432644526, 0.084027985673554725 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T (small non-centrality)
+  Testing: Non Central T (large parameters)
+  CDF<long double> Max = 286.4 RMS Mean=62.79
+      worst case at row: 24
+      { 1.3091821180254421e+019, 1309.18212890625, 1308.01171875, 0.12091797523015677, 0.87908202476984321 }
+  
+  CCDF<long double> Max = 226.9 RMS Mean=50.41
+      worst case at row: 23
+      { 7.9217674231144776e+018, 792.1767578125, 793.54827880859375, 0.91489369852628, 0.085106301473719961 }
+  
+  
+  Testing: long double quantile sanity check, with tests Non Central T (large parameters)
+  Testing: Non Central T
+  CDF<real_concept> Max = 2.816e+005 RMS Mean=2.029e+004
+      worst case at row: 185
+      { 191.50137329101562, -957.5068359375, -1035.4078369140625, 0.072545502958829097, 0.92745449704117089 }
+  
+  CCDF<real_concept> Max = 1.304e+005 RMS Mean=1.529e+004
+      worst case at row: 184
+      { 191.43339538574219, 765.73358154296875, 820.14422607421875, 0.89943076553533785, 0.10056923446466212 }
+  
+  
+  
+  *** No errors detected
+
+
+*/
+
+
+
+/*
+
+Temporary stuff from student's t version.
+
+
+   // Calculate 1 / eps, the point where student's t should change to normal distribution.
+    RealType limit = 1 / boost::math::tools::epsilon<RealType>();
+
+    using namespace boost::math::policies;
+    typedef policy<digits10<17> > accurate_policy; // 17 = max_digits10 where available.
+    limit = 1 / policies::get_epsilon<RealType, accurate_policy>();
+
+    BOOST_CHECK_CLOSE_FRACTION(limit, static_cast<RealType>(1) / std::numeric_limits<RealType>::epsilon(), tolerance);
+    // Default policy to get full accuracy.
+    // std::cout << "Switch over to normal if df > " << limit << std::endl;
+    // float Switch over to normal if df > 8.38861e+006
+    // double Switch over to normal if df > 4.5036e+015
+    // Can't test real_concept - doesn't converge.
+
+    boost::math::normal_distribution<RealType> n01(0, 1); // 
+    boost::math::normal_distribution<RealType> n10(10, 1); // 
+    non_central_t_distribution<RealType> nct(boost::math::tools::max_value<RealType>(), 0); // Well over the switchover point,
+    non_central_t_distribution<RealType> nct2(limit /5, 0); // Just below the switchover point,
+    non_central_t_distribution<RealType> nct3(limit /100, 0); // Well below the switchover point,
+    non_central_t_distribution<RealType> nct4(limit, 10); // Well below the switchover point, and 10 non-centrality.
+
+    // PDF
+    BOOST_CHECK_CLOSE_FRACTION(pdf(nct, 0), pdf(n01, 0.), tolerance); // normal and non-central t should be nearly equal.
+    BOOST_CHECK_CLOSE_FRACTION(pdf(nct2, 0), pdf(n01, 0.), tolerance); // should be very close to normal.
+    BOOST_CHECK_CLOSE_FRACTION(pdf(nct3, 0), pdf(n01, 0.), tolerance * 10); // should be close to normal.
+ //   BOOST_CHECK_CLOSE_FRACTION(pdf(nct4, 10), pdf(n10, 0.), tolerance * 100); // should be fairly close to normal tolerance.
+
+    RealType delta = 10; // non-centrality.
+    RealType nu = static_cast<RealType>(limit); // df
+    boost::math::normal_distribution<RealType> nl(delta, 1); // Normal distribution that nct tends to for big df. 
+    non_central_t_distribution<RealType> nct5(nu, delta); //
+    RealType x = delta;
+  //  BOOST_CHECK_CLOSE_FRACTION(pdf(nct5, x), pdf(nl, x), tolerance * 10 ); // nu = 1e15
+  //  BOOST_CHECK_CLOSE_FRACTION(pdf(nct5, x), pdf(nl, x), tolerance * 1000 ); // nu = 1e14
+  //  BOOST_CHECK_CLOSE_FRACTION(pdf(nct5, x), pdf(nl, x), tolerance * 10000 ); // nu = 1e13
+  //  BOOST_CHECK_CLOSE_FRACTION(pdf(nct5, x), pdf(nl, x), tolerance * 100000 ); // nu = 1e12
+    BOOST_CHECK_CLOSE_FRACTION(pdf(nct5, x), pdf(nl, x), tolerance * 5  ); // nu = 1/eps
+
+  // Increasing the non-centrality delta increases the difference too because increases asymmetry.
+  // For example, with non-centrality = 100, need tolerance * 500 
+
+      // CDF
+    BOOST_CHECK_CLOSE_FRACTION(cdf(nct, 0), cdf(n01, 0.), tolerance); // should be exactly equal.
+    BOOST_CHECK_CLOSE_FRACTION(cdf(nct2, 0), cdf(n01, 0.), tolerance); // should be very close to normal.
+
+    BOOST_CHECK_CLOSE_FRACTION(cdf(complement(n10, 11)), 1 - cdf(n10, 11), tolerance); // 
+    //   cdf(n10, 10)  = 0.841345 0.158655
+    BOOST_CHECK_CLOSE_FRACTION(cdf(complement(n10, 9)), 1 - cdf(n10, 9), tolerance); // 
+    std::cout.precision(17);
+    std::cout  << "cdf(n10, 11)  = " << cdf(n10, 11) << ' ' << cdf(complement(n10, 11)) << endl;
+    std::cout  << "cdf(n10, 9)  = " << cdf(n10, 9) << ' ' << cdf(complement(n10, 9)) << endl;
+
+  std::cout << std::numeric_limits<double>::max_digits10 << std::endl;
+   std::cout.precision(17);
+
+   using boost::math::tools::max_value;
+
+   double eps = std::numeric_limits<double>::epsilon();
+   // Use policies so that if policy requests lower precision, 
+   // then get the normal distribution approximation earlier.
+   //limit = static_cast<double>(1) / limit; // 1/eps
+   double delta = 1e2;
+   double df = 
+   delta / (4 * eps);
+
+    std::cout << df << std::endl; // df = 1.125899906842624e+018
+     
+   {
+     boost::math::non_central_t_distribution<double> dist(df, delta);
+
+      std::cout <<"mean " << mean(dist) << std::endl; // mean 1000
+      std::cout <<"variance " << variance(dist) << std::endl; // variance 1
+      std::cout <<"skewness " << skewness(dist) << std::endl; //  skewness 8.8817841970012523e-010
+      std::cout <<"kurtosis_excess " << kurtosis_excess(dist) << std::endl; // kurtosis_excess 3.0001220703125
+  //1.125899906842624e+017
+  //mean 100
+  //variance 1
+  //skewness 8.8817841970012523e-012
+  //kurtosis_excess 3
+
+
+   }
+
+
+
+  */
\ No newline at end of file
diff --git a/test/test_students_t.cpp b/test/test_students_t.cpp
index 150905d54..b7235c905 100644
--- a/test/test_students_t.cpp
+++ b/test/test_students_t.cpp
@@ -624,6 +624,8 @@ void test_spots(RealType)
 
   typedef students_t_distribution<RealType, my_ignore_policy> ignore_error_students_t;
 
+
+
   // Only test NaN and infinity if type has these features (realconcept returns zero).
   // Integers are always converted to RealType,
   // others requires static cast to RealType from long double.

From 1b893e541b659d6f425f6ce47eb98d57388b778a Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 21 Aug 2012 17:37:20 +0000
Subject: [PATCH 106/115] Added df >0 and infinite test, used by students t and
 non-central t.

[SVN r80117]
---
 .../detail/common_error_handling.hpp          | 20 ++++++++++++++++---
 1 file changed, 17 insertions(+), 3 deletions(-)

diff --git a/include/boost/math/distributions/detail/common_error_handling.hpp b/include/boost/math/distributions/detail/common_error_handling.hpp
index 931747485..0a2ad888f 100644
--- a/include/boost/math/distributions/detail/common_error_handling.hpp
+++ b/include/boost/math/distributions/detail/common_error_handling.hpp
@@ -1,5 +1,5 @@
 // Copyright John Maddock 2006, 2007.
-// Copyright Paul A. Bristow 2006, 2007.
+// Copyright Paul A. Bristow 2006, 2007, 2012.
 
 // Use, modification and distribution are subject to the
 // Boost Software License, Version 1.0.
@@ -12,7 +12,7 @@
 #include <boost/math/policies/error_handling.hpp>
 #include <boost/math/special_functions/fpclassify.hpp>
 // using boost::math::isfinite;
-
+// using boost::math::isnan;
 
 namespace boost{ namespace math{ namespace detail
 {
@@ -32,7 +32,7 @@ inline bool check_probability(const char* function, RealType const& prob, RealTy
 
 template <class RealType, class Policy>
 inline bool check_df(const char* function, RealType const& df, RealType* result, const Policy& pol)
-{
+{ //  df > 0 but NOT +infinity allowed.
    if((df <= 0) || !(boost::math::isfinite)(df))
    {
       *result = policies::raise_domain_error<RealType>(
@@ -43,6 +43,20 @@ inline bool check_df(const char* function, RealType const& df, RealType* result,
    return true;
 }
 
+template <class RealType, class Policy>
+inline bool check_df_gt0_to_inf(const char* function, RealType const& df, RealType* result, const Policy& pol)
+{  // df > 0 or +infinity are allowed.
+   if( (df <= 0) || (boost::math::isnan)(df) )
+   { // is bad df <= 0 or NaN or -infinity.
+      *result = policies::raise_domain_error<RealType>(
+         function,
+         "Degrees of freedom argument is %1%, but must be > 0 !", df, pol);
+      return false;
+   }
+   return true;
+} // check_df_gt0_to_inf
+
+
 template <class RealType, class Policy>
 inline bool check_scale(
       const char* function,

From ef6a5b791ad9590832ef18946f3715d27b75dcc1 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 21 Aug 2012 17:39:51 +0000
Subject: [PATCH 107/115] Added support for infinite degrees of freedom.

Correct some error messages (and made quantile produce the correct complemented version by forwarding the function string to the detail:: code).

There  are still some confusing variable names.



[SVN r80118]
---
 .../math/distributions/non_central_t.hpp      | 130 +++++++++++++-----
 1 file changed, 93 insertions(+), 37 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index d89944f05..05c934fdd 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -206,9 +206,13 @@ namespace boost
          T non_central_t_cdf(T v, T delta, T t, bool invert, const Policy& pol)
          {
             BOOST_MATH_STD_USING
+            if (boost::math::isinf(v))
+            { // Infinite degrees of freedom, so use normal distribution located at delta.
+               normal_distribution<T, Policy> n(delta, 1); 
+               return cdf(n, t);
+            }
             //
-            // For t < 0 we have to use reflect:
-            //
+            // Otherwise, for t < 0 we have to use the reflection formula:
             if(t < 0)
             {
                t = -t;
@@ -219,11 +223,11 @@ namespace boost
             {
                // Approximate with a Student's T centred on delta,
                // the crossover point is based on eq 2.6 from
-               // "A Comparison of Approximations To Persentiles of the
+               // "A Comparison of Approximations To Percentiles of the
                // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
                // Revista Investigacion Operacional Vol 21, No 2, 2000.
                // Original sources referenced in the above are:
-               // "Some Approximations to the Persentage Points of the Noncentral
+               // "Some Approximations to the Percentage Points of the Noncentral
                // t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
                // "Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
                // N. Balkrishnan. 1995. John Wiley and Sons New York.
@@ -274,7 +278,7 @@ namespace boost
                   result = non_central_t2_q(v, delta, x, y, pol, result);
                   result /= 2;
                }
-               else
+               else // x == 0
                   result = cdf(complement(boost::math::normal_distribution<T, Policy>(), -delta));
             }
             if(invert)
@@ -283,10 +287,11 @@ namespace boost
          }
 
          template <class T, class Policy>
-         T non_central_t_quantile(T v, T delta, T p, T q, const Policy&)
+         T non_central_t_quantile(const char* function, T v, T delta, T p, T q, const Policy&)
          {
             BOOST_MATH_STD_USING
-            static const char* function = "quantile(non_central_t_distribution<%1%>, %1%)";
+     //       static const char* function = "quantile(non_central_t_distribution<%1%>, %1%)";
+     // now passed as function
             typedef typename policies::evaluation<T, Policy>::type value_type;
             typedef typename policies::normalise<
                Policy, 
@@ -296,7 +301,7 @@ namespace boost
                policies::assert_undefined<> >::type forwarding_policy;
 
                T r;
-               if(!detail::check_df(
+               if(!detail::check_df_gt0_to_inf(
                   function,
                   v, &r, Policy())
                   ||
@@ -313,9 +318,22 @@ namespace boost
                   Policy()))
                      return r;
 
+
             value_type guess = 0;
-            if(v > 3)
-            {
+            if (boost::math::isinf(v))
+            { // Infinite degrees of freedom, so use normal distribution located at delta.
+               normal_distribution<T, Policy> n(delta, 1);
+               if (p < q)
+               {
+                 return quantile(n, p);
+               }
+               else
+               {
+                 return quantile(complement(n, q));
+               }
+             }
+            else if(v > 3)
+            { // Use normal distribution to calculate guess.
                value_type mean = delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f));
                value_type var = ((delta * delta + 1) * v) / (v - 2) - mean * mean;
                if(p < q)
@@ -429,9 +447,13 @@ namespace boost
          T non_central_t_pdf(T n, T delta, T t, const Policy& pol)
          {
             BOOST_MATH_STD_USING
+            if (boost::math::isinf(n))
+            { // Infinite degrees of freedom, so use normal distribution located at delta.
+               normal_distribution<T, Policy> n(delta, 1); 
+               return pdf(n, t);
+            }
             //
-            // For t < 0 we have to use the reflection formula:
-            //
+            // Otherwise, for t < 0 we have to use the reflection formula:
             if(t < 0)
             {
                t = -t;
@@ -457,11 +479,11 @@ namespace boost
             {
                // Approximate with a Student's T centred on delta,
                // the crossover point is based on eq 2.6 from
-               // "A Comparison of Approximations To Persentiles of the
+               // "A Comparison of Approximations To Percentiles of the
                // Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
                // Revista Investigacion Operacional Vol 21, No 2, 2000.
                // Original sources referenced in the above are:
-               // "Some Approximations to the Persentage Points of the Noncentral
+               // "Some Approximations to the Percentage Points of the Noncentral
                // t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
                // "Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
                // N. Balkrishnan. 1995. John Wiley and Sons New York.
@@ -493,6 +515,10 @@ namespace boost
          template <class T, class Policy>
          T mean(T v, T delta, const Policy& pol)
          {
+            if (boost::math::isinf(v))
+            {
+               return delta;
+            }
             BOOST_MATH_STD_USING
             return delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f), pol);
          }
@@ -500,6 +526,11 @@ namespace boost
          template <class T, class Policy>
          T variance(T v, T delta, const Policy& pol)
          {
+            if (boost::math::isinf(v))
+            {
+               return 1;
+            }
+
             T result = ((delta * delta + 1) * v) / (v - 2);
             T m = mean(v, delta, pol);
             result -= m * m;
@@ -510,6 +541,10 @@ namespace boost
          T skewness(T v, T delta, const Policy& pol)
          {
             BOOST_MATH_STD_USING
+            if (boost::math::isinf(v))
+            {
+               return 0;
+            }
             T mean = boost::math::detail::mean(v, delta, pol);
             T l2 = delta * delta;
             T var = ((l2 + 1) * v) / (v - 2) - mean * mean;
@@ -524,6 +559,10 @@ namespace boost
          T kurtosis_excess(T v, T delta, const Policy& pol)
          {
             BOOST_MATH_STD_USING
+            if (boost::math::isinf(v))
+            {
+               return 3;
+            }
             T mean = boost::math::detail::mean(v, delta, pol);
             T l2 = delta * delta;
             T var = ((l2 + 1) * v) / (v - 2) - mean * mean;
@@ -625,7 +664,7 @@ namespace boost
                // Can't do a thing if one of p and q is zero:
                //
                return policies::raise_evaluation_error<RealType>(function, 
-                  "Can't find non centrality parameter when the probability is 0 or 1, only possible answer is %1%", 
+                  "Can't find non-centrality parameter when the probability is 0 or 1, only possible answer is %1%", 
                   RealType(std::numeric_limits<RealType>::quiet_NaN()), Policy());
             }
             t_non_centrality_finder<RealType, Policy> f(v, x, p < q ? p : q, p < q ? false : true);
@@ -651,7 +690,7 @@ namespace boost
             return result;
          }
 #endif
-      } // namespace detail
+      } // namespace detail ======================================================================
 
       template <class RealType = double, class Policy = policies::policy<> >
       class non_central_t_distribution
@@ -664,7 +703,7 @@ namespace boost
          { 
             const char* function = "boost::math::non_central_t_distribution<%1%>::non_central_t_distribution(%1%,%1%)";
             RealType r;
-            detail::check_df(
+            detail::check_df_gt0_to_inf(
                function,
                v, &r, Policy());
             detail::check_finite(
@@ -802,7 +841,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -840,7 +879,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -853,7 +892,7 @@ namespace boost
          if(v <= 1)
             return policies::raise_domain_error<RealType>(
                function, 
-               "The non central t distribution has no defined mean for degrees of freedom <= 1: got v=%1%.", v, Policy());
+               "The non-central t distribution has no defined mean for degrees of freedom <= 1: got v=%1%.", v, Policy());
          // return l * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, RealType(0.5f));
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::mean(static_cast<value_type>(v), static_cast<value_type>(l), forwarding_policy()), function);
@@ -875,7 +914,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -888,7 +927,7 @@ namespace boost
          if(v <= 2)
             return policies::raise_domain_error<RealType>(
                function, 
-               "The non central t distribution has no defined variance for degrees of freedom <= 2: got v=%1%.", v, Policy());
+               "The non-central t distribution has no defined variance for degrees of freedom <= 2: got v=%1%.", v, Policy());
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::variance(static_cast<value_type>(v), static_cast<value_type>(l), forwarding_policy()), function);
       }
@@ -910,7 +949,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -923,7 +962,7 @@ namespace boost
          if(v <= 3)
             return policies::raise_domain_error<RealType>(
                function, 
-               "The non central t distribution has no defined skewness for degrees of freedom <= 3: got v=%1%.", v, Policy());;
+               "The non-central t distribution has no defined skewness for degrees of freedom <= 3: got v=%1%.", v, Policy());;
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::skewness(static_cast<value_type>(v), static_cast<value_type>(l), forwarding_policy()), function);
       }
@@ -942,7 +981,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -955,7 +994,7 @@ namespace boost
          if(v <= 4)
             return policies::raise_domain_error<RealType>(
                function, 
-               "The non central t distribution has no defined kurtosis for degrees of freedom <= 4: got v=%1%.", v, Policy());;
+               "The non-central t distribution has no defined kurtosis for degrees of freedom <= 4: got v=%1%.", v, Policy());;
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::kurtosis_excess(static_cast<value_type>(v), static_cast<value_type>(l), forwarding_policy()), function);
       } // kurtosis_excess
@@ -969,7 +1008,7 @@ namespace boost
       template <class RealType, class Policy>
       inline RealType pdf(const non_central_t_distribution<RealType, Policy>& dist, const RealType& t)
       { // Probability Density/Mass Function.
-         const char* function = "cdf(non_central_t_distribution<%1%>, %1%)";
+         const char* function = "pdf(non_central_t_distribution<%1%>, %1%)";
          typedef typename policies::evaluation<RealType, Policy>::type value_type;
          typedef typename policies::normalise<
             Policy, 
@@ -981,7 +1020,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -1008,7 +1047,8 @@ namespace boost
       template <class RealType, class Policy>
       RealType cdf(const non_central_t_distribution<RealType, Policy>& dist, const RealType& x)
       { 
-         const char* function = "boost::math::non_central_t_distribution<%1%>::cdf(%1%)";
+         const char* function = "boost::math::cdf(non_central_t_distribution<%1%>&, %1%)";
+//   was const char* function = "boost::math::non_central_t_distribution<%1%>::cdf(%1%)";
          typedef typename policies::evaluation<RealType, Policy>::type value_type;
          typedef typename policies::normalise<
             Policy, 
@@ -1020,7 +1060,7 @@ namespace boost
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -1036,10 +1076,17 @@ namespace boost
             &r,
             Policy()))
                return (RealType)r;
+          if (boost::math::isinf(v))
+          { // Infinite degrees of freedom, so use normal distribution located at delta.
+             normal_distribution<RealType, Policy> n(l, 1); 
+             cdf(n, x);
+              //return cdf(normal_distribution<RealType, Policy>(l, 1), x);
+          }
 
          if(l == 0)
+         { // NO non-centrality, so use Student's t instead.
             return cdf(students_t_distribution<RealType, Policy>(v), x);
-
+         }
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::non_central_t_cdf(
                static_cast<value_type>(v), 
@@ -1052,7 +1099,8 @@ namespace boost
       template <class RealType, class Policy>
       RealType cdf(const complemented2_type<non_central_t_distribution<RealType, Policy>, RealType>& c)
       { // Complemented Cumulative Distribution Function
-         const char* function = "boost::math::non_central_t_distribution<%1%>::cdf(%1%)";
+  // was       const char* function = "boost::math::non_central_t_distribution<%1%>::cdf(%1%)";
+         const char* function = "boost::math::cdf(const complement(non_central_t_distribution<%1%>&), %1%)";
          typedef typename policies::evaluation<RealType, Policy>::type value_type;
          typedef typename policies::normalise<
             Policy, 
@@ -1064,9 +1112,9 @@ namespace boost
          non_central_t_distribution<RealType, Policy> const& dist = c.dist;
          RealType x = c.param;
          RealType v = dist.degrees_of_freedom();
-         RealType l = dist.non_centrality();
+         RealType l = dist.non_centrality(); // aka delta
          RealType r;
-         if(!detail::check_df(
+         if(!detail::check_df_gt0_to_inf(
             function,
             v, &r, Policy())
             ||
@@ -1083,9 +1131,15 @@ namespace boost
             Policy()))
                return (RealType)r;
 
+         if (boost::math::isinf(v))
+         { // Infinite degrees of freedom, so use normal distribution located at delta.
+             normal_distribution<RealType, Policy> n(l, 1); 
+             return cdf(complement(n, x));
+         }
          if(l == 0)
+         { // zero non-centrality so use Student's t distribution.
             return cdf(complement(students_t_distribution<RealType, Policy>(v), x));
-
+         }
          return policies::checked_narrowing_cast<RealType, forwarding_policy>(
             detail::non_central_t_cdf(
                static_cast<value_type>(v), 
@@ -1098,19 +1152,21 @@ namespace boost
       template <class RealType, class Policy>
       inline RealType quantile(const non_central_t_distribution<RealType, Policy>& dist, const RealType& p)
       { // Quantile (or Percent Point) function.
+         static const char* function = "quantile(const non_central_t_distribution<%1%>, %1%)";
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
-         return detail::non_central_t_quantile(v, l, p, RealType(1-p), Policy());
+         return detail::non_central_t_quantile(function, v, l, p, RealType(1-p), Policy());
       } // quantile
 
       template <class RealType, class Policy>
       inline RealType quantile(const complemented2_type<non_central_t_distribution<RealType, Policy>, RealType>& c)
       { // Quantile (or Percent Point) function.
+         static const char* function = "quantile(const complement(non_central_t_distribution<%1%>, %1%))";
          non_central_t_distribution<RealType, Policy> const& dist = c.dist;
          RealType q = c.param;
          RealType v = dist.degrees_of_freedom();
          RealType l = dist.non_centrality();
-         return detail::non_central_t_quantile(v, l, RealType(1-q), q, Policy());
+         return detail::non_central_t_quantile(function, v, l, RealType(1-q), q, Policy());
       } // quantile complement.
 
    } // namespace math

From 285123d01fae95226b7d47b5d7b7cf07142d3b5c Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Tue, 21 Aug 2012 17:55:21 +0000
Subject: [PATCH 108/115] non-central cdf graph as png

[SVN r80119]
---
 doc/sf_and_dist/graphs/nc_t_cdf.png | Bin 0 -> 53615 bytes
 1 file changed, 0 insertions(+), 0 deletions(-)
 create mode 100644 doc/sf_and_dist/graphs/nc_t_cdf.png

diff --git a/doc/sf_and_dist/graphs/nc_t_cdf.png b/doc/sf_and_dist/graphs/nc_t_cdf.png
new file mode 100644
index 0000000000000000000000000000000000000000..689165e0860adf6411dcec5c99be2f5d334b9b4e
GIT binary patch
literal 53615
zcmeAS@N?(olHy`uVBq!ia0y~yV0K|(VBF8a#=yW(aasH>0|Ns~v6E*A2L}g74M$1`
z0|NtRfk$L90|S2|2s5s*U!KXpz#v)T8c`CQpH@<ySd_|8US6)3nU`IhoLG>mmtT}V
z`<;yx1A_vCr;B4q#hf>H%OkFS{eAqS`s)p@Ap!y+F+0Pxrf@wyVS8%g?Kb7F&wrV1
z*<^AwFm2kjS=!-QE0<2IeiCL7;vgu_=i(^f*w%B{a=(4YWR??l@=xyczqXqGVdnb7
zj<(+`^%rY?uDhbtBH+ZK*doAoBH|?jnB~N=P~`F%{a+;?7Zok#@=6ngh;|5xOUfSJ
zW_!G0IoG07Q?&xF9u3?W0FmQZn13nN4`hrJN8*Mh3PKQJ2_4N2nDO3RN{SHn!AVUX
z!&a%w%xSY`d3ktnEL^zI%U#fkBamyRmaGGZ;+LmCK0c1wRl><&ZEelQCo|)5;rI9V
z(~tMb?%1*8!sc}US~s0ZpP!!>77%a<2oNyOzjx%~#fe#0S3P|C)b;hXwNv|+&&a;M
z?&5|-=d5dMPJVrT{j-gojm;eUe?Jx<_?~%r885H2na+nw*2=pkQoN_9>!06r_SP*a
zb#-;E@O3?#HyiWu@m1a{etfLgrtXi$`NuXkHW}B}L>`<sLBPo-9Ta5}J-)NeHkP~$
zy8AsZFK<icWwqOd*Vn}+pP6A;QCVp#&KejIA@TTFZ}qd;KX#SA{&cVUy<y=a7hAR8
z;pgYsa`Nz`yuP+}OU6Z~i9A0=g@g{xFihsExwpu*n=3@1wYAl->`lbKKcCOX^skKG
zu9tkQC-G1VC&QBE%b(9Yd-!nkL}hoQj0*}ny1K<S&o-a8J00GA^Ucl8OBIBirc?$A
za4Pcn^-7s?@bad<y0UVPMWNG63)fA>&;8nXB%Nw%Y(iIuJ^lah{r`+hOE}M+I~TLB
zX6Awg3fppTAA5Rw`b@**wj|bze}8}9S^L}U<jIp=clIk}U0HGP%gf7~bM5Q?ShVxY
zFN@n-_2vD2``dN={QWiem6u;%n|XPeg{5U`_1$Iu^Vey2%rncqWug_f#v?0B%h1r!
zrs6|`ZS}VYuU~hsU$5USuAlb%+uM-!akkfGn%Q_4mA$>S^IiV!ZMpmAPZn^pSq~24
zITMxLH<i2$@|$OKa(?|k&+qT<PVEcPSh#TEF7vB@e|=3p+9i79=FOMi%(Jd^{QLX+
z^Uvq=Kc6+fzoFt|66<9<`#X2<&NNJR+xB*I`uS_3E|zc4uYXi^_g>xa+^j1rCZ^7g
zTKnw0{r{9dKR&XsusnGC);A#`VcKi^+z$^9mb|^S^}=~q4#iVUpj^pz{LY;@lE!Ht
z&RM_za8iB#g{|4)J-ys!$9<lue>`~b;EtU;FRqC+{`Ku`cWbNbwq*agR!6U{4$r)~
zNtIX1<iUrBhh=Q5raX9%aOdvb%E!ItAHICi`S5v$ZME6Qj~{pJ+_|yr?X8&I?lWi3
zG)z4ua<A(3TAA<jtxCHdAMY0y5NO!C)s$D-Y)St8eIYA@RBvybZI-K~s@l4*_IFZJ
z(xGj+w?BOTtgNNg<<=`@m~@0gMpm};`0-=MHr4(vTeNs_sr~ll$3Le0^O-bx^36S!
z#%gM6JhE0I4Lf#NoSSERx|yB-!<R2h+<K*K>i*0C*(f35QBh$L7#Mit_U+)MUZTIg
zymbEi>nr!4;w$Fz^7E4_?-nIxWqG~7w-=O?bfdRDxwbaiXP(W>tE<DsgR2x<G@6&4
z`5kDTdawW1?S~Vi6k9Y-AM24^%(~@%&F9{*wPD$>udQ9py5;rt_2-N3TwLtFwc*<7
z)7rO97cE}Ab#L|eYfLxgc%@7(u(7eFS*IWA5R7uLPCUetdw!nn=DF!PIcs8f6eKpz
z^9~A{bnVa~C+>{v>tdrf$RDv65*FV2e((2rdhHV@PJEYbZEgLwjaPcp+~9>ythx*S
zempL})inFsnQt*NGBR79pPzqSw*KRzqcZhjGy8vjexAKGYOR@(Q4n`VsMgePA0HpT
zRrvT=W^ZqA>G88OjonvY&Dtt$mQ(TUt6Pu6MBU=FwppgxVy~W0IeGlJJ9ozYipRZ9
z@yeQ-p4oYM>sYtEzP48T!_So~SMGXV_4rtCy4>#c^Ky63n^;*{o!%#9nw7!$c3tdl
zt~rhzil>@xKb&~$jFrc-yJAifD#F6TH8nL1KmL3^@9FJ*`g$cZ8&AUTZ*NVqu5{Q|
ze-n_D>|DQIpP8NS$)%;<Te7eB-MDc>=6vjy48i)pU&V#h{hn;UUzhy*+uJYi@5}eP
z9bP`a&dbHcW#8xdHkCo<a?6XKpZjU|KJ#!pfBMZ$sU<HjwQf#7|LMs|VL6+M1DjG$
zU&t`o^ZA_hPQE?zwpAutQ@d_%PT!n=-|pJlX!p5Rr5#;ej}G(OUy*(O>eZ=bzOzeW
zcc-11aS+7nm$R)(*|{!i?XtwfZGS!-=HIb<_vQWd^}EX7ugfkCS{YLE;zHy5eZTt-
zxAPZ2Jtg|*@88HB1&U^7W@}=0PMTl$Yh{2vf2~F3ClyUiO@@+JS5~^b|9UHX{lhnJ
ze6q5%tjpeLT&(6)Jo4FR*BMSlp0N3LwHY@zsivQwm-_S5(;jK_cQcQ_zqz@+nVtX9
zqeq8k8mDjAw2A4!#fuYrrOhYJn|E&g{(q;|L~f4Qkl?uO^X;wK$A5i&U07InG57V=
z)#8nfjV&!L1wTF{vhhkyS^s8x-d&~x*RGj)i*Nm7RrA9jdVAi}so`;n*Vn~LNJ=t3
zc<|uBi;Igr{ru7{E%7`v*Lu3Bc36sa{jV=CYks|4K4a$0m)rLKc+_o@aiPJvo$uq5
zlfpW>x*IodPCn4Us1vcF;lhQ0Tif&JKR#18(?p8b&(H78jg8IAd}pWKzP~=+{@2&n
z({rmoKRdf|)25^^FD|~hxw(D&{kq);?1gK0RDM=tczSB8_LbLR0>_RWGs(X<Cw6yP
z;n!DJW%^&<-*3NcndN@bi2Zf7+nPc-6i+E-DhfGCY_TkU#$b?rO-D#rcz)%ZHeP84
z3H!P|>m;gfP0<Wyh}d10+xNWu<t0^b!zr4@YU}^3nK)TfPmk}xOydq)?`K~ggCYo|
zS~`CZ<AGLg@gkf08ygZMyA&IKeSICgG0AmHl&*Q+9gPq@V`F2#`F3-Y4W|hAx*a~;
z&cCzj>#DpzVb7w1mj(vLZ*M9pDq?zYZ*R5bJAYqaRZC0D<Lz#XFM7Kvwgk-D0;<2F
z+WBNN?(eg0=aYSOJAePv%l`Ifzuq|0q`KYwb+5Gfu_H%X+WF;$q@}%oetP<O>O!Yh
zE{2~`8pe}*dwCo3HZ?VIadI*~XqT@`czSB;&2QOTqZE>Tmo;tJzWw>b!|kk9dj7^n
zMyHCKx-VP^xV9$p@WsXMAHRORTIzWE%l-G>lh0h&)zb3P|L*PK!EoYhdExJGZ;ejR
z5jga~(@~|xprZKsxuv12!_LgN|39-kF0HJ*sI>HK;r^8?HK%HaKfAZL`p&LW?fYwG
z{^w?%>_0VCn_2Sp?<2>LCue6zFZgWSy*qfh-_sjTQ!4wL(t=lpuv+a~Q1<rL(Fuyq
z9lgCvla6+6$-LZVRr>0|n>RjDQBs@J&T3u!Eq?X#`e-MorgaWlnlp7v-@SXMS|zX8
zQZdhSx}{>v!R(uxRP*<IWGgHzJTuqY{Q6_9ur(Y97Q6Qs*{T&gwVp}#K6SaffsK__
z^v9nwV$Gm(UQlr2Yh@jsH8+gJL%qDX{{H%^Y-ToXW$^N%=jUYk<ZMn%QuY4vX7l-q
z&u7i2_RUznJbwFu0|$imhDSt5{QLKhq2%?owJz^fTLjJ<gDT0Uo~?;KK0ZJG{eHi*
z`g>mA@hhuBxlh!tIsf<fcTX>`Lx&D2T@PFG=+T=uKA)eRZS0Bs#I-8#?k)xv78a50
zb$ga9UoQUZ&SZ6eP*HT}&Yc;y)n$E;cX(Ngi;K@P&1OsS@d=!Cul|4SmMGnO_wHR;
z8N3|Ha;6pG>*Wr&@hV$dMw-ihuiu(?SE>Qj&e>sK{M%c9@04uwEsv&H?)|#ZxxGk+
z{mYgK69nSw|CZkUK2zB8%xrW1tx<DdSMKyxj0@o7<8!!p>|9D&<d%&aPZrJztf{G4
zxPGnw%=NbqHnVg8+4a=DsK{usdw<&LX}S?nQLof42sm*}1c$*RdE>M*2kzXNb9%b|
z^BwhvS~z#?*irE5i6^L0G`oT!;rqM0HD9lWOGrw7yc!<=QuTcUBeR4-0t17xdtb_j
z2M1&J*TqhMeR8t;pTFPl`^+}$Rr8%y@Z^Nx-JQY9{f^$fJGc1xxr^)L?cd$mx%l?<
zdGq`d5)?pAd2pcd=%lS_XJ;|!L~rZ4awS9|xot;!sr{ezXAC2!>&K^keRWkuRh3av
z*jp!V&yFM4ziR3+v-4dkeJ^cUq~hGhbMo7+xwh42$FIN53=9l(ad9d5{Vn&;-@i9^
zm+Mbf_h05URZAy+pNzM+_qFx${(Gywe))Q(Mc~m+71oIYPJb3>U0rp4PRPMir@BH{
zhb5+`A3rnGxUj5jS?%v{S5^kMzq`A8@{AcB{r&v9QCluVKP!EG&9MAkjE=7E%^iix
zTeGh(i`iKON-xpT(NWuSPQJOh+0)l|Y3k`|k@HR;>y<7nFHisd?d^`;yC1)M=hrQ!
zyJ73rrJj@3bmI5@nYq@T)iCptN{E(dJD=>Kd-vw;Dt(=lpFcl4JK8U<=A-LfE8q9~
ze(Q;9g)GRry2`@B!XWVwORV{U=Ldg%eO<c#_IdmNbKaI_UtKlz9f%C=yZ+(Jmm@cC
z&U|%s_2osb+`CF%9@>7t&O0YZXRdYmvmYNHe|dS?{rq_!4#j!);9?=+%F1B&{QURn
zeeZuhne5NO!=qwrJ6FwjR?6-BJB!nqn3#UNSls{N>({3r9v%)^5ztun_SVOn>GL1H
zeLMH<9Pzjc#{B&JJ9q9B?ODEixAnby_jZL%X)-W2PJVS|<({9<X4m}vdYy%xz4+}d
zQzvKVjhi+t3R@dh^5(|GgU#&ev%j9Ze0lPN2MJ<25eF7Jx9=!=%JuyG{Np!o&Wzfc
zb#Zn0`W#)Cwb9$3eSCa8A}Z?HjOD4Pr&(B7B&4TLPpv*X%ha;$jl}$#Pn?X5j4iFL
z51&0-R((!uDp!8~dz<vF(R-^*-@SXcCSqd~JHMQOsHp4ivbPfUbvC}U&7Q8^es7W2
zRISK!8@FvccKf#V?Qc!1!q!UNyLZnd=f(z)>y7pC+yDLjy*c4vQ_cRoW5<r&tUJDD
z&6<Lek|jk?Pwm*T<HN7l>w~vuT}{7t|L|dEbMx&&^Zz(=D9&Sd3x4)@1*?Sh7W2?p
zud=H-(C%=+t-00w5u56)6=I)3I>-WSK6LCX^XyZo`tm|>x_-RghswITx)oPn33;eM
zTyjCYS+8T#<jFtp|NnRV#>Qmsl6!r!)*n86P*77_)-s6`;)O2<6Sx;y7C%eK&p$uQ
zH2YKSxuxFIH*DX&y!`z=RdF9kUw@%FTeLv!r<3Y7m7iK(US9tE_Z&7}sShtMDmOJZ
zdmGGzj6yiY^K65S9&mt4VDLZ!+v$*(3~dj7zu&KJWfk@P@8cGgGi!4)|3`(h27}!2
zs512G(TP^3cc%0yy3AByohVoH|L^yhokgmr&D_(&A6?Npb@Qh76fcgzDBB(4Zl5Nr
zth!d?_)^2EBWP7=cU!Ag$Fw!~5AHqjVh_KF)A=n9TeYT2nr_&A@4YT-pq`v<)scO*
zzdwBWvZU(kE7x6Nx3}ePj!}MB$i&Df-qGE+#Pzb9E4NmQM)5lKInVy>HLxnlSYINd
z=%QKt-;w8Ir)R5O{M>cR3ir<1^XldniD1sal6L?3>c0Z#D1A4((e&cM!R9#@g-y!t
zeW2ng?aU0vx3{)R+Ef@YnCIV1d2pa{P4srZ@G~whE*o-g8pVF!{`2$m<lNk|$K~sL
zcJ8cP_dRN3lIyhhwddI{Zw<Cyvqq<4`TmmG!cHk)6-*`wObz>2E8vu}x$wCnlm2~;
zOQt%yAr>Jz@jjg`8gkRbcJ809m&q0_kXrS0YIxC|cW>UD`SS8|=A|W`+iIt3g=$?W
zxeJZ~r;bY}6Sx=g$y!}l=-eLj-P+pPIQdwQ&h0sK=4{FphN!XGpK>eLc6ar6J@IBH
z5C3p&SyxEhH>YpVb@95nt5iF_&UF5hB`!-BLnIPEENS&PujV`J$hTPb4coQ`TXjLw
z0h>Re956G)@qC|*<)QPlw@;WgXHAI+BrWpH+amBX(#eU5fAQjr8Kz#KAsEFLP%DRf
z;=I!L_hj3(Of9P3thf{iN#O<+mz<!9-5?@J0F;`XI23uNiMT-g#L=wEI&t3Gn4Oc#
z+j&(q72{rNKqMq=G&{bWxqNvtV{`i=BlB=%m)mCF*q|tDU3&D2&r*cLkc@l{wWzuL
z`@7f>Ez!QdzMXQy^77|*7C-m!@K_MKI?TetLgeSZ;%8?Lo<FaD`&*Z&_NJ_>tCZsH
z_Xh<9fm+L@udW=tVe#Bdcx~9}UTJd<F0MsYUtgJIUEv76{CxkM31W+!JiNRXWnW)+
z<k&H>A9tQSNqO}6@x`pIsuLhtQY0iONNC=?c{M+uPTwi_`S<(%k6*kvp}l^OQ@@;T
zK}pGz#r<|#pQ?8?G%%FCxpDC9Y;(={eS6*ou8Y~J6uW&v*!no%y;Wa}YU^junBg&9
zFLp)jZnN57Ulvw=ezs%xZebCTCD-SuI&v*y>geozxcmLS#mUF}Ku!KDSFSL{C*Rvs
zS@PwZ%EQ8g-I|J^xCpG_leIe1!YQ0_XNTd#hYxqkiOb0N+}~IG^2$o#?Rj?}Jv`ig
zW{&0LpP!#^&bYWpDK%na5^FO%znX=`3@OvB4OL&WK&{?Gt=!!ucmG_-Fsb==GyTiU
z%k7-PYBry57$zV4a6P_$WA1G;At50S4vqt-PIZ;Ny)|*poR~+E-jhUJSSQSyb!xGD
zKWJEN;d;Z|TPA&TE!)@5tu<5wCvc7Eq@<*dzP@vX@ijFzf`Wpsd2=g&d{FF{w_oNv
z+w8ne-qTZ4XUv$fA@8o$s?gPKd-vMTul*)DZ{EB$F*`STNS>OieY}lVI$}$Ppq-sv
z$=h2~-TUQ4U(Wiu^lBC-H}~Od*QUAkN<FQ*v)H}=#->#6$H#gf_nO}Wx${`B^yZS6
zL5mhI{`vR&{jZa@FY#~;Ves?wJ2S(ux$yBZ(O*)_mMvQmV)S$yDE}PUd}fZNaC&<B
zyZig+=f;13clYIujmmCrZmzrB|Nr|NxjBt@b@=+aXNBy1G7Bm{KfAeWW9h3ao!#R4
zMepzJReE}3Po=T_|3AiVZf>BWsZZAW)zYg+j~r<+&AzrF?W|N>{ok)K{nmAVEKZ(0
zx#!ob)sfq_=iV06*4F;^_ICKCK<_J`?YX?bS$vA+Vz=H$yWj6ietT=H&s?j}?SF4=
z&6cq)>p9vj{(9Tno15FWW?z3+=_@ZUpLKOr=mQ-=LBWdZ>h#<1UcFj%`~9OwK@VOt
z`OGkAOg%mA<Im^wH&=hpYie%(`0d-Xz2EO8pPgm8>+!a{yQi+LjsCpn-l10R!m={G
zkZE^ZTwECb+uip`OG^t`7c=w3i4#eC=kN36o(Kw{7LC$Z*Vp^cHp|_#_1>Dey;9oR
z+HHKYt8S-dWp%Z-y3XrAv_)g-^5vgDJao><$=USw^qsI9O%EO%Y}Sd}GlP{|%pmuc
z$*HN@?aP;|+u7NziQR2>`b}|bWnb3TSx=rk(dqy4<qOmEnhy^c8LnNscJo_gbhQ0<
z)`?pLUOL|1mb<g;?W}jdO}5TzX>nl{=3LnG<3~tRa<GSohpM7t@02MeLBYmyFJIoO
zmy^0Xe`%?a+uO-3CLjARsHiXW^>dm$jZ2Ex?N-SaDc+1rj*A^vd$RjlMfo0_=P{#R
zVP(JE#;QZ+s$Y1#*ma{W1x)s{%33Q``fR@2%O%;D1OIRKZx-X7rSm*%i<C*m1u4g8
z`dw^q?cJaK`F!rq?2Y@U{445oGIZ+RI8iLwNX~6${Qu9-FR$PJvHn|X&Dw(;x^4{@
z>(^zre7oQ4Z|Jt#T5Wy&@-x+vlA>?E>#3fd@+2iV=(3N8uc_1Ayr#9)$r|B1rgc2O
z_~PPXNvjf#<9)J+PoL)A8g=&8)@(_O0)?`&vR#j@%HDV!@00abX`VPSaNXsAY!k`<
zW>2@->+ddqf9%SYDHE05({A2d8*Og)>xHu4d^_LOVQU#)+}&-yxB9!@g|EkZBq!(g
zT>kU(^Unv({9Gk-&pe+V?6~q`2G`#|-rSlUUlg>ow4$HpEDO?{;?^-~aacA7XXnF1
zt?VqUuEn3zWD*nmcUGG>u2`WG6l7#Kb<-A;qsQD@ckblWnrf&ul~Yaa*o+wxe?Oo2
z5tW(t%0)(=Jy`Lf)zf(`!FoUK#8&njTwJo~D96@L)|YBxOQcs{keE3kFNMqPScXBH
z(wFS*KE8)z7C)@Iv2_o>Uh1SXmpeE5DxZrwo2+g6F)VA|ic6JA>l9t5`gP50OEKon
zTox7NyIIWAEy}>t{E$m_%f@RQ%DfWU2R*W<d{lRn$TsRbeP^1m@>)T+TlKpfGN%5w
zH4+g!7I4m`d#YxHboNFw#%$pYM%R*Zxy+6wq%Jyo$>MRu)Qw_O1!w&Iytj3uSaEX6
z?K3?NsY_g^{@hx4Y_^#2;-2=G_P>2JZ^Ume(apGU^<qY^LhR&?wwpg(%<8?6BKP}B
zVTR)0`EM;R{wc1Bo4-GMzLi;I?y05K>*nl!eC{iI-<{f!#@~hCY`iw9S)Sz)PUd~K
zEHh%pN<-to%ST^xO}#DQ=Xhm%e!QCBoD-*}YJdFnDe3#WyLa~2&%e0XJ>62z#>VD!
z`}v(GGi3tedU|_ThO89Q)YQEBO;s(e=0NPuqNhx;#=#yQ9Hv=U4jek9boyJ>*H?*Y
zX~&j&PcONhcX!v(wb9!@?OE2|&OUA0GzL(w!X)E@!s$AF{q;=G&(zfI{L8Z{e0|)5
z>}hI20xu8p+y8N>soC@H_v(d-XXcqY?{shyS^VJx%eI`IhYmJxw=8?37qxcUv0mAX
zOGgC#{nPK&d}fV_&0QIBaT1rP&W6p#`l3hu@-77jbH?qTci`#i&K(c>ofo_9D5>b|
z;@uUnF)wzFR`{`7HziMViFSp2u{ph`@-qh~=gCXudrWr8m(NcQ?|)c+nScN6x|m(%
zoj24s?zp)-aBGuw=$q9S_SA^VoVI+F@!F$u^`{$AH<FU`nz!yWHG5`uW5(@-m79)S
zIwK^UEWC97q>5XUGdy;%cM5)Z!l>eUaPo@!|20Cq{&HzHK}n92rxniY<O(TEh~qnx
z<B-a{EG!|7b=fpad!IAL=Zp>6gS+duOU`WA$SJY<-_7;EzGo+2uKzAQ^U3GzWFLm5
z^_M42x^!dTUn^-dmf{~DWMyR5WZd4ywRVrT;R3hHRpI*XPfuO5u!u;?p8b{iO0PA)
zV8zcir;}gLA3D_Z@NoO)oSQ~s`f+Dgg|5!Hx5rX9dfS<zJJ;4m&os#lns?p0_Ls@L
zdGlD$frdUaGBUQkoyqEzc>GPss*ujj>F3jK&zmvBBPuFt+UtK`F8iOEV`+RoJ8oxD
zt5xYMh6@Xw*{w=m1gyyMKYd0}O3LeS8*l0D$&)8{c64Y=tJd)3TEt{g|Ig;^Z1d~2
z^CNYSA3bXO`EuL0x3|-O-uqr-5PxoVtdU~t1?H_$hnM*(u8EU9a&q#+iprgrR!+7y
zPT#gHGuXYS*E|2<WbL)nxKB@eXr0cNW@fg>B2#GZ_Wa|!X0R`_d!J{&=j^G++CP;)
z@awh4FLM1VwxuZlsK)w0ld@bN+2vLdvm&)*gP*ipNj`FVc+s?DH{-^I0@b{a@*JHk
zmZ&z(G>x!s-1^zR-l}n}bVwfGw5bR7{ITcX-P3+bZ}9>_OE15$&u_Q?J2UsS_tvbZ
z5*8cey2Z9G4_o`m%U%1bTd&m7L#^CDpUuv{vA5dXdz#M4vNJOblO^nGD&}3^v~{a)
zNSmB(l|lMBnL~#UuMAqsHNi0TE2P_U=9<%&<MQ<jE@r&AwN*PUEp2Dq_RP!6*2M3Z
zv$wa8y>4;hg%^8D<g2HT`|Z;{JvmvKrrXIHyLa#2ja#>-9`BR=^5$mn_P^`*|5H*`
zU3wt)r<b&52iJng&1tUl-p6%3kM#1gS{=^*@oIRwp|Nq=n;Xk=Ze5X8U;d_9XTCb;
z_jenguif6Uw{C9u{=d_1t>52wvG|_+t{t*Fi(2yeY7YPN{{8aO3hrPl|Aobe&)tYV
zIV)@Fe6dG)hnl$sL>U4b1!SiLGOWy5P@}66Z~QoLH~*B?Y)@CEiP)vxWS`i5=;qGP
zY>$u2AG&#SmTmQ~PoGY=U4FZE#j9&;ySHyQx3jamapQ(T#)Snr$5(`Cg|tfa2}ntu
znrmHN^8WpyLx(Jio^VVEWJ&3pS^0YH_8Io|c7K0;J$(FlJE*Z;^RwvB-@iXWEsmJa
zudc5C^5&+nzrTOg*H>T9{O*^tods$Iq?`~C(~t9MX5+Oee#Z0oc>nXG;_+vS>Ygp(
zJnFgnYSEV$fe-FqTPLjU7qBkIa#h$`uU;wBhMrF0HeTstlT^J|L~qx-yQ@^$#AJ$L
z^09!;X}-HkUIwk%`Nfw@NzrBB9Lr*b$Cr-7)&k5gzjw3SEA`Cu_^ONB^XER_top(}
z@7>+g?-ZR^++57QcU!J==m~%R)2p}>#b@lw)mol6=TW`v|Kt76^+#^{MV<9B&9!ow
z)4E}C!F!cE)~qW(25hvmFkubP&-hj!uu?HXH1AHc#th5inxC(<?Zx!-&QDPM>b+|F
z+IuW4E*nc;wkpLYAL(%0lJRiL`^WD6a%V3tc9%3t@#r(2D|&5H>ggHw_50ra){Wk_
zA@#HvLr`#V=~`>ktSbrk_tk!Re?R{E=i`?yO={&9Pt(4@Cu6~I;7F(N=RNzkZZ&P^
zlTG^Z;bF<UJCWP>MsLppHJ4Ak)_Ll>HY`0lT4OWE?+=Ihf4*A1zT~#JUW`Xll9GJ=
zA4B=tFM<;;Mr=qv&gbJZ<y}XVNsz$Ho8R8vj@((rd(wZ>ls+YweJid?+5P)r;XOSr
z;n$bxmH+>Wr7jX++OaiX-um~qr(5Ogm)v`B(CfHn=q1yaXZ{qceg1wfeadx>Yx{T0
zu}8BnP42vNB(8mS^}}m+JF0aS-=1}Qb--5UiaNGF--8z4^Q;%8ELpbf^EvBk%R;3&
z!s=|7HY6@piq)T2y=1n%*0Pe;^t3depPyW#Q{t9t-H?9K$jok3@Zf;bU1Rn5+OMJ0
z%>SN$^z^B#iwn#4{QGKlcJr#fzIqzLA!AX%5FQ@>>)YGe>tA168!a9mAHQhv;+>_h
z#kOW$T~t%~w`8%2vGM8h_v*&R#&y45s!!92JoNPR^upre!v`1U{MoO-I&t1q{dl?b
z=~@!fp5-!uzicZexa_a9?(Fq__<nzT(DppmrOKkSHz>Q`xVT+^ZrGXyd7OXLf7@_(
zb0&W{b?}JFu?OE*%JZ%^IrCd(VZEVZ!BcULn{zIzp1aC@XSc)codGKuEzgPSe#yGC
zqq(K!$b;9`EvKfg{Zu=ztz;4BL%V->p4$k<C`@9Q)OmR6A0LOC<_o{R4o|tar|Eo1
zSXjvFFx~65SzBlA|M#nVW$^N(tf&p!Z%)+;T@<u*k?7f937MHQQ+;Y9LB81g>6CWF
zEz3{0^KVb-Q#xWi*IL~3{k_{Czmz0?e`gmFJ$<hKbosb_XWs9vy7;hNeu>1d{s|od
zaese>R++v%ddOV-6bt9lvy<BeHgW2$J*m-gXSdVqnGf#iCX1N|X03@5Ju<((t?1pI
z4L02iS(J91EqqthR`6%XdCMMyL!HYkF3(ZpIoio;5imbq*`KM+`1GC6$F5(WzGaJv
zTd&m85|Ka#(2&6<%i?EtbFK5AHuFar<whM`uC9C5B+GPnJKxfyPfnUhnEAZ4Sn8E#
zXmYHYXa4seF)uA1Wg3Pb_%F>7$M2_Wbd2HZ%jt&Pb2Li-{8gT5^3q^;`S*i2Eq`Z=
zxJzueJeAv5*uB{15!=*EA5oi(bGt(xx@&!6I@aYcpvSeU^z}6r)sq`Kp7)BlICbdw
z&E4fbT`zj3>1tkKwJB@W3L7pPrzfSPv^?LE>E*5&y3Qr$;nnr=PyfgLwYPiwZRMpx
zmu2kFANKIyxx@UG?cjv{#%k^YOT&_qq-uY^OL=z2Y)kHIE(fj7mZAyLZ`7wWA1UhA
z+OkCIUP-Fqx;-tHMhm+Iye2kza4dZMdiF&llk&XiW4+nazH^?R`Fr2KAN9X=o&WqX
z&`Y@gZqpmjTf)C|-X6AIdw*imiY*;GnU32v-DY3#QA46oIayaB@YUJb&$}m27Jctm
zbg*B3$05JG;whg(mW#!{IODYHVJ}zaUExJrCX};OefxSn-njgpjgXMg)IKE_vBboW
zU*7GV`|@(U-sGbb+}5U@|L}0jOw(?z($`wD%R_$N*Z;qGPiSS@w^P-uC4q<L*|ZoN
zD`u#gNGY~nC|3JXrV(HN_;h={>{IK-+Y1+)mcH~gpBB(K%j>wX(-S8yC0l8O1cq;Y
zp%wL?DwZzhSU7pc47c<1_Fvvx&3mtYf9s_}FP9H(yct)rX7x!gFPReb^!w-in@{Eo
zGhSvkFr4<0tBWg+-(Agls+qwTrW@D8tR|jl7kRYvj2TnJ`9J)3GH&i?+8h1#32Rv5
z+7CGeP91+HHhG+niH*&?v4T@g?bBlMrN=iU?%ue4d&0>{eO~UGf>K*&8Qa-a_{~;}
zeLC-x!9zvmYkdhfFQkU7p7Gmc)1sE6_gnueD_RM}MRRVg(w^(_<glz?QJ-i`5;xx!
z=i(BM?cXH}KfL0Yv&4Fiz<JTibcL42=zTT<_5VH2&6RGO8F@2CUc2Hj8^bGp$wdW|
zE<N2WJOARcFln|eG7CyX4wq)zzmelHt#;^-cL?=+>GDW2s6)M>bWSR#r_05b#GXew
zd{>s=72j|4bnz++OHV_UBcI*4loWYxY|ZZf@t|4x&(G)5AuAFVmdp`ST<dJf&BdQ|
z_M|DxIgSvkuEtA;UPcy_*=_kRC&d$PHKC%7MakkQ)1Ut{`F8ULXP%fnV*!(bhQ=)8
z^miLmz4==wb18B;-;;e2>Egl?zP@FFr+>Irmq9_+);2}wvd{ObeLs9E3bpd<-1+JC
z`h*mfwa)(yGe4^w+bZp@dpyd^-O%Qh`i681mtTh$Tn<>d@KUFXUeeB^p8Fm#Wv_4*
zZ`&jvzG?m0Z51Ca+4$GFAMM&SVWYr#WzCK+IcH~?o|$Lceq~F@(#0Ii&mR}JO%XA*
zv&)^*7qm!EC(^0=<m9ELFEsbh|3A0;q4>|*H}64~aehyzUf;tS%Kp1C)pe<Gr_2$-
zV}>;x39?@+=1%<a(BoWdwvUgI{r{So#_4RYEtd)`+A-xUBlFT5S5^jFR=nXcdwNP+
z)>UG|>+8ug?f>g!Un_B3s<qp=+m)5=lY)XnRQtc=Yx6h%Sae-{%H}B_wW_}U5X;Hq
z=IdQ>pHZ{TYhg-~<%#2e9BL<39?AIg^6;^kZpDVF+RPt66f6r|>{aEX)uQ3|Y2r!&
zwv0<l4)e(0YgpzhI~DAqSg*Z}%z;xUoBx~H7i;Sl;Ukg1_s_ITfjr)CN`GvPJ;qb?
zR!noQ+n@GXDSv*<dwgao*V>A9VT+3@=RaS%y!FqA!>s#$ubV3u#HHxfCF0^FF(Y=j
zlV$BMx!2c9L#@0zy?XoAD-N@<$=I$cnG%%x@L+4tH@V){$eVLq7Ke0kx1Nm)$QP)n
zUt1#eQA9V2De`>cvcz8Hzc-t#f9mIbd$*U<;rzT!FIEYhH*VJNNJ>gFFgHJb%j*B-
z6g3r<2~(!DEKa`puOxPg?aGxeeP)$N$j>)REeqS}b5PnWU}K!EmU;fVk|{xt-LCL{
zV|n|q-O*k{_Gp31y>?yMr4m}LNjuK@xqa%8E=iE%mFy67W8HP^+S>4!*VpqMJH~45
z&k?vw;*G?j+uQRm@2M=7k(J%JdGq4x@9%8t{`{EvyrsSU^4{w5Q`7bRw`N^k5x?KA
z{{P?d#&^|^j&NT4yJgaqDNhz15nmKg_s5XI+dJ5;_tb9f6QAE5nxtw{`QCPE@)WIZ
zKHW!O)7C!@y65^*qfOCLZL!3vU#mo%mv)HhE{{ABH0yyw?XjXxHy*75!zE$aH+Fuu
zs{M6EbKw#vj#|STO)KjE|1-(GHRZ;Qh<Eq)db_x=Ojh?l_qC$e&H4Vm+Q8LUTUuHK
z<mLU_`D9<*-mdTI>G^ZtdY|38QzlKAaBNLv`V8~)+`^ML{mo1ZabW0we`n!4hR6bw
z;5(Bo!sbVuJ;EnEwJ%BHQt*TCaseCVN@CWPNPX---m-aK-=DKVZJYY@{xn!_Yu$Bi
zqH<zH#EeHTHRTOBKJGC-(e&cdQtux>e;O7)^U2A{DJUvRdUa)G&dp7&Q>ILjInT+<
z`}E9A<C+f#*+H|X!NI}L&d>MH$<eVcdvoIZ-rwKecAwv~e&dEoQ`fZC)&Bh&`ReLw
zhwJN1r}PCqT9<RvY3)2)!_Aw5th`o!Jbg1h<H03{^HMjj2MDSr{MRrrYFlTY{zp?p
z{EXSOOEW(0FrM`}WNC&sU(W5aspj`q^akGiSL4aioG>A|V_nQnr&cb}g3`a`hNskg
zX9>v5gQopg#_g@zRxBhW#8C0DRlMZ(nX_kC#_l#-xNxEByvUA46(1BjS-H<`s;{?S
zy7<M>sk+e>ssCy~k-2})-`4HX``4E69DeX!^^Pr<^SP!@ua_ol`n@XO3?>THEf-(C
z!u!2aeDLCnpMJl;eq+y0cS9ACws+6Y&OUPVXzJ~}v^2M7HeL~rlnS0r3SC`YhhEvw
zm$`lOCgX<(2b*QM7ybJBIypW4_#{>D8OG^+Zf<Ta?(U1jR(E!GUUbh<<jTFa=JJ;O
z_}=MpTEAnh7cnt=?x~;uYOa;0?9wY8H8LkVU#s7+$=ZA=@YFu(`iA#85(P3kvQzw$
zKPYh|aR1%7SSy+1$h1d4%|ARjSzscSar>I-`{tv?k1zY%FU`BVi$~VV<oI9zc{T@+
zA8!v{?l*D5gogHZ_V@e$+r4}D&UM%OBb~xOANSjD$}KM}RJ5_#<8l4m>8q>5XBwyb
zt@~a7<6%3Kug$kTMkkt1T)85$Hf(n4Y`4W1-=6ODTAFlunJ<s5)fCh0YYEB8%~5MX
z)4q{Wvx*))e?C2R&c&zM+dacqcmL37IWfPZ!zFAj*P-jz4aC&<Zc61gt^RW0$eoy%
z8cUCb{a;&g_1mF?VfPkHU$KOJ!+Y6`|I8Ls{&sqM?N%`R#J)K5tb2vw+5?l-Y)<Fz
zk6m2;J}R}&X4%4y&d$Ws({w>=9DHUNC?0Rpu(X`XCu=1jBH}XNu6D!b&B?#Nz0JA1
zYpQcQpXf@}<@xvb$ygLL{QCMDG$JA+WAtzBxwp2Ng<U;8DQ|CW4Otr{T3!7+=l4~%
zPjy!nxRu!1*&jWAygBD|&eM~BRL^)$*Nf%g=6?L?>FE_AT3OfDbT&6Lm%g&8Zkw5S
zxUKN%si``*&xBm+b$W4p`~6>+_tly<N4oxfHBGnT?Cj+wJwd6P@29oxwefi=k$S)J
z;)7daub%&Tx#<Ew?@O5n&UzcB{mWS>Hn;n)-0ki0=`Szw9j%L9SPxpgb6S7@na?}c
zMsF{Abw%^vkH`GG%HQ)H`2Bvr|711a8Rq$NudlDyFKJ6W+y-43>fJAA`{U{K_z&N{
z>3#XimHh6`P97-}kM-Yme0hqNq(7@z_~1dp-EEhb`#*m2q@~;2t$0_|S~Vr5rYBF<
zTuzRTin_F?vRKM2=fth8*@cCL3yYtp|4+`&%bWLfVj$1S<z9=P96h>pL&-~4yMH&F
zUuskd%8IzuR9Ia7{KGoa<DK2E?)$p-_cFe<T?#z4?ZH=pIw7lnD@uf#ryWW*yVxxK
zCS4@mdx-=WZ|~!Kds+7Ez1#KomeT6f)6)zyFR8@p&s+ZY%VqyR@9Y1czV>+ef@MB4
z51pND{#k~9U*27-n3$N7qXG@HXG_~weMz{zEthpxp@sU_S67q2y}5bh=+TP{o!P_I
z$Hgvr-PvS#LTpji)m0aF7N;NUl|FuFXK`nD_v6p!?bFZ9Fq|=C27`cv#EEYGeJ6I6
zzAo`yZk~7N!L_x~3~%o5pC7t9Y-8o;w7Zr&IXO5^eA@f|XTq+sQ~$kgIEh@lv{XFf
z)|H9V<Mn<gw?CNwuITRW<gCDL;&XL7;{X4f8Xi~C+GQp>wJ)el)wbcV@Pf-)lIBYm
zMC5%mzN_J1dhe;ovnkpWf6Lg_v`>#KI(X@l!hNTgQ@3t4y<huXHg<Q})2-LzF6a9D
z`aV6(Z@;Aa`#Xuh#%J#@cJJ@#={fUx*45SF#~-cyul(li+l|||pWpbR>eklm>!6vj
zZEx2`ZB4qntF)!HHFajiYK5kzCJBoI1wlc<9(ntD8#WlY^~?F5on^Xti-@bcyRfY6
z+~;4juB>QW)nGeuOO)=)l`C28)~_+RvH$G;KcBdT)%{XVOi+x7iu&|!_xn#b)91hZ
zcKg<?M{nQyK0P(H^mg9;eP<UqHWw5Yg60+HSe0s>e^=zBp=ud<cKiKbo6~&7mo9#B
zcB*c4hHde(ONL%k<Inv&q_IBG>$t}4f3sMwT07=uwg!8dgh#luzxrr3_ovump*IZ0
zFD~TX+PXR_>ALv;SJ&6ePge6yy1FVfl53Hyb=ijx51sE-XMKDNTG5kvX^GAH%3ohH
zZEU&s{c%W1QPJP~C1~5*ZQHi(`rE46k(8YL^3qanJw3fUI|`Ytt*wKCgE_gm7uWy)
z$HLAYyfNt*dlYDCc$(e6{@q1Sy&CV&=aaRXqUhX~kecc`*Q!*)JWod1tw-a-=gK(A
z9LJRG?B8defpSFglM@qlZr|FPJ$=2ue2WHe-LIEQ=gygxyo=d#Gk>0VfBt>7Z@)@c
zmA_e0G9^e^NssCO?SEhLqP}Fdx$5P;ZH}&f`1Z7yx?#jbmQ8(qCeLGUP5zw|dGzV}
z{qGF&V!lmd3jCv^qa$IKBjG(w=i$S{?Yj<v))ks$UQ+Q+{Cv*({e{)x>uuJ*eDfye
zfy~O4D{U%2sd%5hbXihy@dnMFr>Cb2%gLR4c(}dPSZ;NQmfin9#a5-Sj!aZ`e{p#^
zKf`2o|7UNve~z<z`10hwy5Dcj|NQy0>CO9VYo&8<Z(}v8lbc`v&+_W3(8I@$wN-zA
zx3TVTm0O>Tr;iVheC?OOh4Zd|K9<0(q<G4x*X^|V{Xb{L<F|xab=|vjXSaB|zyF!j
z)5ER2Ru+Ev<TxulSMTmqFRv&e85!od_{Pwud-}zX>do1lvp`t?qy3&4VUND=F43Iz
z<A;fj4cEVAQ6lG71TOyZ?RI|T{yN*qYQB%o&9#=Xsh9w&s7@DxqV?LWN6Ug%ZrHd{
zQCC;@_C9t0c?>VQwl;C`@GJ>h>UA@!#Ky+Pz{u#(_3Po`0#o(l=Y3-RWB=~NMCCQn
z+x1SHg@=d7I)a8c_WgL&t@HbMpKNz~J3F_S&V(k9DLtSS_eaI!Pv{gca(R1C*2~FB
zs`j^(-}G~{tG_?e%jQqrXkTGJSNar-u<ElfJR8<>_1+7$>U7+7*wgG1Z~n5+LX*E1
zoo{A;|KXH&-i(=&Pv(SlftCrz#l@|O+S=tgS?%LxfBVGL)T0v=Bd1Tgu`O4+TU`I#
z=PK`MIt%Om{$f4%@WqQ0kB|3n&OM(aSyWP@^TE{k{P~q9Hg4Q_@WzdZ@B+p)k(=90
zv#&j=Jp1+a^~cYq8NNKe$hA9SOGaR$(aI1ltFkvI{`~yh+0|9`jOR>htB6b0w}b5R
z7gqUNxADALT_O_LR{Q;~<*~lpF0Zd|IPFhy`9?{V^T|G1y8IX;mxV;lg!ucvLtjdy
z2EQq__;1T&*?mT8RsD90Luyr@q~bp-{gPHL|FNM*KIjl=-q5DPV7dQ%&`LiZDHDz8
z><P`y%)YbD&VG(+jZN8-c(`qjU9HsGu+_6qFg|#5bMuXxHv_k3J*?Buy1wr0zrVjd
zJv<H^JLb0i@3CI#CCirwuMX3_Yo@NgyvFwUoL%2Uuk5Y<9<VaRa-DC8n5W~CbTc!v
zkTnsU%E~`WJg4+{PhSKY*6Wqtttso8f5?CCp)04lPFbE|NLkTzsM*8A^T1}egY5j>
zH5O*9ulSq0TH|{HMf@a|-*D02^@-W{!u?tPFJDIW$?ZM;<)!}XxAT;o=iAlJFi2!l
zcI$a?ZmxBtTJVV{PoK6<pB~<sDq&Y+VO{<%<>{%ZJu;R;4HG5^l)bxiazo-_gZeDP
z4@;J)+}f7g-P_B{&M$Z5%o&~QufM&%-k-n!@3hL#&mKO0%-rC%IPuw;nGq2Ypap2J
z``+H!Sv=2sugH~4OT9mS`*!Y9R@s*qf!lI!I$d8E`*o8=PG*9{`5+GFO&J$0*?3pA
zH#bkc6!_)YwR?Mal)vL~`{Y@>jQJpY#n;wwL(^&X&$?rOaPFuTxVLv%iBNO#{Ng`8
z=2n{n)*lsU*k8|b?3kNLZq$x-fvG1azsOjmAE$H4RO{OM{!qK!GiT18{rOsS{>FrZ
zOi^32rau01z4a@o8JKxl?e6#e|9)wMmfgzOR0M<ze0g!P88nGe_9g<fAoFOKsAbU;
z4nIFXpP5Fgr%n51t&i<2em=t_^OAA5V#D<Kx|t^@s~cB;%i)u?asiFOSAWx)t{0p1
z@K9@OUgfFvYooUt<=wHkbNBAb@bz+rhK6%2i`&HGDjJu1PoMT;ueb2e`9U2<Dr#yo
zd8PG=pPflqy7<M_vwN#EO-omSsuJdd>@V)^sJ_SE#dPV=Mg9YilQ&E<KlV$+Q{eSW
zm+G|3J>_5O{vU2PKE^L8eVSc=;`4JG>q9Q?(%KfkXT~hsswcmHe0+R7IXT%G)MqKV
z|9@5BVz%{rK5;d?JMVMs*#B?O42_K+f4^U!ezZ&U$FE;P^77}~<?BwIn5ewDcjL|d
z_4db(9qW;|w~LqD_w$)FDC4b*-Mypqwb<KRTa$l&dRkF2<<Fv5+1J-S-G0AL*}z~z
z_4jul4{_@oRD4Kq>yyb0$QA;nYH|IzCkOWJU2!>RYM;`n1-#NtnfLBYbnDduC2JvN
zrH*|S6JPnS4NQCybVXBUcU6xoGq>4<uqTJ7#w!{!&3eA~UZ;j#VarG3*bfOzx{|9s
z+KkiRU0&uZ>iRDBR!IF@Q@6jH1NQC<Ssm6ZX`CkVyVM#qr(dIYJs~OSQ1$!0)03y~
zT`p@;&>&}96|mT?x90haOG~+9cfF{;>ku9uuI4ji!S~<O%#0?uo<BFo^6<0y*C)@K
zw5UWRkZo<8>=EntCP7whad&U+mtP*Xc7wr$#`!-BKmGEQ$(3FCHX{0^MrwB$^YVQR
z=Q9(czBry%s-M*PG<{dV?7WJ_caCWO`!{jVk3~M~_2#|(_xE?qo{EW`!s=SGt|AR0
zE>&hpM>xXP-fo%dd-BXweV*$(izl|U9lN-{{$Tj2x_NhPtEQ}4zi(AZPta3`4~$mV
zrn6>s-@UqafnN*T;i-N}2A4dOjrVR`u68$KQA8g*|0E9n{^ga$njJ?rA3c8j^V8|^
zpH}_Z|0QN(lShY9($`nrdwxFSj)=CeW=M}Lettsm&cDm=Z(oqzQ!^nvuEO=DL~4)N
zxgQRzS0>~{)E}R+WxD5*Ne=O5$vs7<IsW`DXW5!{GdVqd-uHut7F=B!d^|zSSl2s+
zXQDu=L(!&Lz0&%dtIOq=E`AYO6CuG_{{GRYO+L-DHC^XAIYcnXnR?Y3taIGCk9kt^
zf`$LsKTEIr{O5>jU8>2y8Hp=1#OnWhL~WUHO;PcbR;HrRA|B8Tu%4b-MU|Ddtn2zi
zeKH4Erh1=Q!;{|ianGFn#q)}$JzeoKAo!(5>S;;&3{zI0C9Mwf?>?GWOZeN@9prl|
z?sQhd{>hRO9z_>U&~WCrcXv-8TK|0Fq(3e%H5T!loZ+)@;U&W_dOo{Or#`N}EY4q^
zDXSG$-hc4%?F$)8E_w1C5>EOtb>E&tJa;mem&hnAK0U{0g@VgXRo00D=XY+{P|+v5
z`}73Gub=I9^l(~Ng>WtU|AF`G(y7(jOOvPQJ{Na>Jke<L9J!2(pQN1&pSi|8V_y20
zK|pfmk-gQNMhlw+QfKriUfO(au61(!PAzu6H{n)Y8p_w!?R8o1ceSv@WKCZ3$MW|=
z@?vU_+y5PYzfAscoYb<Co=wVjJWl^x%GYVmJ)$6!&Sw~tE|NaAZ_(rT@{VtBeVd}4
zZqXgWm6)-l)uZG2om*SQCGGAQ>^^<+$HFyoYBnk+Rv}RxUBL%}R$OGxiJj^f^z7~<
z4fPqvXXhNAQ{;90;?LjjL9y`B*=b5@kO1dL8SA<~di`=sFYK-U7k*ezJLOM6**^2y
zl}`h@xvq&$=?gMjF<G&I)nt0;9q%Y1{-3>ydydt}XvWHa`0@Mn4@JdOR?Y8>wiiG5
z<CC>&S-MnpZ`IdFOQ*-3`aI|H@&3=J_4f-%OM5>))+=e6CGzz2^y|)1ikqT0KNDhR
zzvj9$D6f`pX^X6-)A7{PQ~Cl|{kZ#O^2=@A!6(!<ls0SSPVozR_V$5n%*O?+?=@vr
zrR)ED+^gTe^patVfa-~a=#G7VK6$(KNHn&#vKAH=g7$O0y}jN3^BmB8Pu$+BhYub&
z{Qma#=JtH~xmKlG7i#za`<1<`?2FRF!kEBE+>S{}Qv3f&9s2N)cS_%)@{fs$Hv4L$
zkMaL)fA2dpU||HSUc1`jseXaaetxu_$Z}!wR4@0FYDPw#zrPD-UON*ATGlI+GC|j+
zv$ONeOyl;mv&}Cr^%iH4k&&5Unk}}s`un-BduAG^8`b@(Smr;U@4)Nz`}<a})&{MG
zOFrKBbJzC<M&=FWYYzRMd|do*Cr9(P+}ok6LN^<q*!TAPxj74i4!0TAy|Dk2_v@qU
zdHpGUfo3l3jwK3v3>;pnq(+HMw>%Njwt=79D?Yz_!2*q}D;o}93sVabSfpcoLTu4w
zb^l3|COQ57_O|r)uF}__`V6$9@T*O)+u@&|pL=?HGdnB|nmBEm+fuKopK9~N!^5S_
zvYI+O9j`4~B=Psp=hQZymCH+bTwQ+reE3E&_VB#2zXwZ&f`u|)T?=`sk?Q<_YsF>$
zGjFH(1*K&Me6~KEaWZ1nrKpz{mRvkNivpF|mnL&4dd+YYbD21C;*Hz47YF_Q-PzyW
z-JKVo2dZS4n3yU)9u<$=n8XU&qIYVFrb+g-HAjrOKW;g3LWNI$-{Av|ZIJ?Zr#ERx
z|G)juq%61RREXV4J)=^in0pG`8>ekZ{xQLi>+Od?E3b7;O^Y(`L~tpA(xOg>oPFJ#
zr4mdVwrsib_H^&uxw3tIeP3Q(?cSPwz39OK#yfZJc$usgu>AS;x`2)C+?8Q#zxepB
z*1z?oMCtF}!YtL~)Olr!Z<@C7iB4Y~ec%-5swwBfx;H7z**qu3E`I}~uvfmIyoiYF
zVz-~~S(REU>?Bk6ujLZenlNY1oYd%~BqfG#-@fgf_x)D(`i}?M<qgW-L@<=Sz2&;U
z?ypApI+^@^KhxGd-~0dH@0RxV*Zb;!yf8fJ+38xzb?89uor;->hk5diSR2|89+Z%j
z4&FE~aa-ThXHGX*t4v-lEa};#n89iyx3Hwk$h&#g+@1xx^1(BYc^y9)TD5DM_jEb0
z>6VH-4US?idU|?CjvSdVVM0T1FE7Kwg$pGlB_F<dGv~2o`1-h~&(6-?lJoQZmDzW9
zl^(u)c``FQpUq~4TU)cm!`H=}+;r9_biTuUFW6duDtkfUrMJ({F8uM^{nPXL`5LmW
zg5UrCDag7hq@3KG^Wfao)(zY~ug!d4N}S(6Ltw{ycH8=3E6<swUF$C{SY|4(Df@Kh
zy7>B*iGo*Fh5k~j7H|^LZ`SFEtNWR%6|&;MGT+$}mPU*Ff85%dUHNwF^$nX(OE^f2
zi5+`$b93eIx7$B{_;BFtSzd2%?`=6Z7io7rdi3bS=g*+A@AG@^e|UI!bB}LVN7uvi
z_GMEpY!*(vd#rbQ<=d^VLe^xgED>=%@nhi|xg+)pp9)oc@66JWefm>;k6hM%zG;_y
zSE<-2O-cS?Fy-&kU8`kMdgQY%ED$<&%+1SP&}oW6vrfmEGiQFh+x=d`G)v_6wp?XB
zy}sAi*B3uHz<Ad%Ffj1XkH`I6^6pCU^YiQI>PBwMkpwM2eR6U#Xv?Dg|3AX|`uhLg
z|Nr-X=J($}9`|pqd0%ZegPHx?^b^IxsrQ%pD%O1Jd?>~uSXZ~lCb{jBq1ROIa=n1d
z3)Re?nR&Ta{%g%?D(jx=7nt_<WVK16MBbEtrbmp@W=uYGW5Sy|JB8WV+2g8SE{*B8
zEO@}M+;6Uuq9P+dKY!Ji7mYi2R!)3pUGTu++nbw{b9ZmvY&=~*UhmRY<JOjz4f*%&
z^6u<#T<q2hY8tIux9(`s+f4@)xRp*s@UKWcJq^^$@%Hw<wI$Q}>8Yuuzh7Tjc{slQ
zuj}6B$257Q&3N?n_50*(y_}qw4!83!FU^)L(f*>Yp)t$4T<-GfaNVVgHJtuF;k+oW
z|42tzD@9RQOJs8Oa>cKPA@#m5RZ=gx);(kte|bJ^>Eb8e0RbZS?im$MTDYU;r;&3T
zPvVmk6D`GDqSj9Pe!qTxE4O&i-e3PWm)|c8o%Ub;czjNPK+5739DXtaQG7nW#mmyx
zUD~%ZXk*drw8!CD-+Xn$&0;K!w#Ha)j<GCi=;&ac$u64uUUAd8_x$_jxO`*W`~L9G
zdHwDE?suL)vw9!g_`G=C>t8W`GiJ};T=dk-#@5!d;zPpD>I>SBUc3NpyO)!b^O<eN
zD?9g4<Vh>jl56+m>;D`)F;Usjz+ge?>uVL&)t^tQ&oB7#A<?S*U5xVig)g^kQ(!76
zEIfGh=+Z04eSCdi-rStt`P$FV&%)Bu_I5&3K-=Bj?+q$8aF@Q8@{n~E+W7C^mC}L*
zd6LzCw_N?Y;`JhhRh;EzPTheER?oGMKOZD_b54TY`b{FrCX20~^-6R4%zma=%JWe2
z_J%~}`}O~Ax98nmv|z!4Gr#@j+nrq%x;kQ03g`T~Uz!Z*=jJT*pKn+5_v>|?_<b>N
zdG6PI=GBefmU65|60}Wru621*cJ}IT75=AAo=kjmW8;q9yFY)wU!R<j;o;@QrN8%!
zQ1bCURTY&bZu8tPcgCJPfAi_-=|4-KpMPRgr&B88$o%%6?3oi2b(i)jN){?)zdXVd
z$Q$s?`9ogD-)&bsvzB(RIUrJf>vP|gKrK~c<LMn8A{$fulG4x3d3d0ad8u95*H@us
z@9*^ntz2`h7__U|viRAC%*)G)-hck~ZCTvjDxHW84y9|;&(GtLFlcytd;8?+)5F)w
zfQC@c+y8%ZsFl0q#RW!t`~6wH;ZGhMY*tZI+f?w->FPvdF)^{4KOc{`w6%RYZ~y<w
ziO(5UfdaPa6DLmm@jF)0et(s{Mbo#Pb++@``Hf%Pzwh}<V^Zh7B3GU1)m~+JW(N%q
zE?VeRde@fom)eDZf7Q_@zE&4w5+s=;n)zm3T=3x8S(cpK*9qCt#@^FdzW(^}<HIrO
z{DQ~FdWHIXC5_vBXPd2@Hhtx4=XO5O_+;VZV^gc=&z~=^zwd`qRaMo|b>;8x&7Cnr
z;@$oI>&x2Cobg%aH`i-_-QSGs>tvrjd&VPUu^}p1OjB#kyg0TWpHAyD7d$;RHOt;T
zSAlEM^EYd^-%I*=YU_+EE452S91n}=PB%8Yc5muB!+ra1l)lj@<%!(+@d2AysZPNf
zeY4|X-WU8bY}rhn@a|T#JXjO;$*M2oTwJTPxzLfH&PJdud_26o-e>O3v9F&uVS>Oi
zzqzY+Z7Y22_U7$d?LWm|UxjYnbmZ8vq}0^VM^zWMs_*6ucXf1Rto{A%>G%8f&yREp
z|M>N*=+O~Q9v&Xhz+V6Sh`=vr&F_c2GHq*b7eAewk+H%mZCS_Gt)*LwuAANZea=h3
z<jlLf2X*4_Ilq#abkfgDDRkk1ea`GF7oRxw^>@<$fUQr{9ADH)6nnl>+3F`^cjsaG
zGQpUSXN{Ds&YWysyH?k^o$u-N_`1ZOpPsJD%e!~)o`r>lLCOh%t9$S6DouWQX{l)6
z%^ii0wVt0idsbCfw|7^mcioKGD?b$M?Dm~{?DTM>KB#y4<KyF!*VlM8-spXQyZydV
z+8K#+^K8BE?`!Ri`}O5zbFc5w)?bsqA31(}`mH$&ckRrU4iw;QV%t%s+c#r|&#&+K
zTBRZ<kNo%<xZjnV=XK_>wl~jR-^j0GoLJwuk~w1gR4dQ5#dG*y9+G)=G2oR(XwhRg
zo8;r$CR(*IR8&@Otp1+ICu4D7cK$xks3@uGZ*LOc-P!r#_5a^y+e%+wJ8H#zU4@yM
z85A*h)u&9J%p8!!wrrDL{63$#R;4fQ?k?Z>+SU73O>J!`>%`r=t>3*1{au@%mE~1e
zSJ(Oa>e<-a9ZenrCI{Z#J;)>Vq^Yy>+rJaXe*8+(pLTkxK!JV3O50^&HH!nbUHE&U
zX2uoGthox`Cc8-dU-;ywR*|^Kl#bQeC!Yo$`uzQr_WBEZDvS5*-COzjtohBY+2S{E
z-t?Jevhqf)ot@p%c~3uY@tmx-vh-iy+_|zhZ{Ad0m!6ikN-q5P-s<n54K=%V9WCEz
zVP%z+kPwg~e{rU9x<&CbpVnl*`F62er>tLdM^aLf!Svc$zss5LcWZaPxx0J%S84Of
zbEj&Sia0jExw-i6>8A@eEOeT@+|E&$>$||#@*MqAp0lA7xCPx4e#{S2Um5!8<Wm;;
zi`}Xciz4ScEMH=yW@gqMwpM3ppAv(Wm6gv-qt>6Fp9@P$c5dHp&dkoIv+;|rjm@4j
zeI@=<b~QVqSSL=NEX>HrsJia{jzZ?z+S;xBmbrI!82<nBnV*%F^=Q|k9Xl+Fii<OE
zeYrnX(b3UyYE`eWnooeJi=Ut0lV{J0et*l2iH!~YerHdm@PZpZZuyvmR-AkD_HE|H
zO`^N}OEm>sHnFgX=uMY4aM)d+c{FBc)8B4=FInd>xg|CVp9|G=-)`M5TD|q|Z)u)a
zP0cUjA}0U2*}<r`=K#yf#UVH6T6^BOef{X2J07nz4*l<ux0hpPW`1^N=HaQ@;a#S|
z8lY6m#Kffa=kmH(>#at6zFv!NX=^L`_{jC@)-791KwH%w9Bf|s{YcTfKYwbTott~Q
zUB1pEFE4NBV^E8rr-$d;o14LJemy%oyYZ0ZCZ+d#zsD_&OP;Le8*<+`>xxE6Y3a>f
zrP&)lmcO~tICEy?#@dKmK4%1M(?QL}1?yDz|JxP(N~5Xm#%}YLM&`L&t9Hgzg^2V&
zdc1M%qgyX;>1kMTq-Ur1d^sv@zP0sT`?Gw7U8k?kkukD7J)I}b)=KKf&ewCTJCn*h
z($=h9D`{6_vAgW;qQb|=cq9xK96M%L_=rVZFD77addbU6s$zOE90#7yuU|K7tE6!n
z&;7dJx`*5O(?2~q84($|vG}>)qsNbD+Sk`@H2nMLPsGk5Rb{uH0|yrTX`Xk#>a}j&
zkB98X`sMu{92jzMZF%_V>FGaTF8hPd=O|hA>}GXeUtf>3c^_zKbIKGE8ylM)6(5yu
zZ_iJEc&Igr|Kk6Q_trX&7X*HPYu%7BarqTP7183ST-S1MFUn6+Diw*``S*j_TG@GL
z)sogO&}rDfY>+Yiif7i;(`yb1iAOD(Ip2nzUA?<$1=I0-+4NK2G_Oh}zkRWlr%XEL
z<?rSG^Uob_=a)22^XdF+c2!VNaN(`#mlwM~y!2(!di&pRjIS0)Mnn{ReB_#TcGl5v
zZ*P10`yW4ixH)*a-^HE9AE$j%_nX6z@a)V?QM>(peSGTv^PY6;?*ko`vnF=;v}b2$
zgQkO@otYV|yuR@AGG7ZTtD+wt5<$I?*Vop9Hf0&7omnyQV>UCWc<Z^lYwCf!yEFHE
zo3;5$Ajp$l7WFGc94|WVFe_O5!);*+zkZVuzszp$xl68{P-^6^Iec4Ys#VvmcXvFO
zq@Q24J?)yBoUhFdtHkWB$5y<0zfLc9SIDY`4xyEml@Fgj4P9CN_U+rBU$4h&?|Ba@
ze_vd1yy~`F>DaMjpxySVr>BL!`nT%R)vKu=A05?++w)^)PrNj!C`-wCe^21o_k6Fr
zyPo>*yk2&3-@YwUre3ckHVKQ!9yyXHytHrOPN#bI>52=Kzm;5@QmnI(^KPck(|a7J
zF3z>~^qH$Q?fJChx30{Zr(5kM>pacK$OzQZym#+jkh|b2htFc)vv#y{i(k6AnD^z%
zlR@r+CI|M_D)vZRbb2LmDM+jH>t|tJQLjSlD4m(B#g589__XVaW>#;=yNAcCsy@fB
zT)aY8e|^J;51_V9K(vPk$NGK0wDR};Ty`a}MN5G7VzF8FHJv*9qB*<Lo&~uJrs%1t
z%$zVGg^jmpqE*+DNzTqE>;Fh(n_4qp4eONbJhJ?Fcaul#O2G-M8r0T%&0TWM;{5e3
z2?Avq@6KmcRB*AeRhi`J@HL2CdHnF<LHYVWjSCkp1l#2OY@RVUH@A$G$(oD2jZSaB
z{C>ai%iGs3d#i5!^)@|ro?qJByyWZA^{drckFs1mu}N^5+al))QA+<B+-$j`^SG~0
zJ5|ec<CMrc580(r@9uama_#>0qGMTe(}K_=yNetrtUTO)xbpAUw4mb?V%F@pFO!oC
zIzD0Uf)@&g)*-Tj?h9XL2Q6P=`Y%yaSF%YrcWGacZuvWv&Zk993tG4AQ}FWgQZhCU
zekIWq;Nx^ixu#~()_uEW9Nt`AeWUb+LMhKpP%c`>x9ISksG`jZuXrr@r&xKeo!}<I
zn6r?5zPIesTP}_&9Jf5Pxfks&fB)#=!^X91bwRBqDU*&ZTecXz57(L+5fL%vSNf$T
zo>S}YtyrOvcW;MZU0s~-9-f8Mtg1|!_+;N~*na)fQyVYU!t3igB^L#CNG{6SQ7?5y
zs=0MW<62Jfh=2QUE;I{rUujmTv05QReQoR%`>ZP(ckbS`EPp2>DJjV#WzunTbNcj~
zYJu+V%dh<VzB%pep%W`UEkE-A*X#8)drLI?kF1#z(C6HKNW#cvPo#Hehr;`d%4=?A
z{F7cgOYNM(s<w{B4|JxTzS`ohQrvsi=ZXBv#aB8GIY+Kt(x=FAsCd~_W0&oDcMn~^
zKK*F7cyd-&*WSIh++sQj=jYkl)cx6U=6!K_x&F813l=nZPuB~5sq&ED{?7z^zd47u
z%zI&^KIPrV$2EQO{V68|-oDdgZ~fiA=JqyM|B~05YL5%qzE6IC`BvN+ft9Ww+ci3}
zI^^vidZfR(_@}t~(W6Zso+p>NcK-@;7i4*8dHGb6hJ}TMx3{;9tZeA@J9qAQ`1`9{
zS?#*?_{?nce$UBj4<9Mr+ree}{L9Pg8#k^j%#F@ox!6PR+<p1zjWO$5tS^>tFxz_U
zR7lOF*i=q)MQcf^eLAH=z0>{q?A9#RmiLlf>UL-6WS7Zm&t}ZXc>74w@j_Hoq`=YR
z$Ag#q%}u&~<}7!5&Z9?<v`mj}Og{eM<Hv`e&zsf@uT;=)=WjQz*r2h=v1Ep}cR<O6
zj1>#kbtpf$!TjaOn&eW}Pu!&&mP!6y+83nk;>_xJAucLX;N|Pri$k=!W3@Fj0&K%3
zHZ?IlJ3s&Yo12?AZr;55!@rgmmZYSlka{6u;Q%e}E8O~5s@nP6yZ<`>SLRxDiS=kl
z8&}rudN!%=ldM{g1uuG{r2XPl%*w@AW=xo%vN6U_V9S)SbKJLY+?X(LUfi3gprA>w
zHg<uQ=Dc{3@$BsE@RiSBUt24E@ZiCt>m)mD1)Vh4#r3KxE4RP9E33V4=QQu#<^9Js
zHE-<L=_%`4)|A{-xpQa4r_fZ^ogW^^zu4#VN<~V)$Nr>RYgx}kE3aNoZtsQV?~er?
z7hrK@in4SL*%JTa+uPf#vZw3Cf)4Fq<CS8VFnzkaj}Onyn>UZ{`+jk;d(FR}&uc!N
zRKK!1{Qb^nVp;o}*$+!tT##gDUi;^wj@r5V@~5w@y=ZPW&8q87%aOJVht{=TF*NZ%
zBYMG{ZT7by^@|nLBMy4kG{|jzet7SP4<a!!I-tbb#Iog6Z1`j~-xv4y+soH{V4SWW
z|7`vKe~&(&w|~C(`#ooWfBuF82OMN%WNvIu_uu$Fc59YsRaF&encdX7eZkB976xd9
z)I&<fMW^QkTxw)qxaZ%l2tD?soiUM9yi^kl6HT^f>y?U}E&k7A@r|WKg>TW#q#fsK
z^)60a8RWjw&?`03@yeQ+5k~49w>-XiKLgeCx3=e>KdpcL&8G?X>wfpnG*16C|NkF$
zVPWBWwclew12O(zcg&nAX<PM0W1G8%x;neOy!^hu-)?KowY{<-@o-Z7akcb?t5;9m
zx+0*jqa&oLd9tLzf|XYSQxvb=mtVfGc4?oY_4mo|C&y3l56=Gh-*f8S|I)MeDwcBf
zmUm9wVJIe?<<H#I&To9;<jLik!5<TsDr6|%6nCkss{;)ql$Vz;^PhiihGDY7x<*x#
zw6wIGdwX`CIX>GwKkku2n6tAppPWs^+vj2}mt<@t+}6kS8XB**^$u92eC_^xKW;G(
zS?4mRB<GB*yCSu*H~;^dHvNxGMTKD1+NoBZZr;xoxBuu}88h9=tCx%0ds*S*s-&Hp
z6f!h#{(q8xb5pBv`nd~>T)CI|&FxyeSQ)gV<@@{l)2(JHTv^e~e)vey&i^NSIu*6e
z#G=d3+P~Sjtn;sPR@X;X=i&`Hs-;4`&kje;sT9qQ0%hLT*3Q4qO$*MZ#0xNjCQ(6Q
zy}SIqQSvdKZTa{8E-&+yG)!ViKR<7(RoqliZuqX&udZ$E{7R##M@7x<(V<p$9!aHh
z@=P7O%Xquf&Kek)P6a2wmX5#9uXg<3p0PdFw=$)8DsM^Jwkv^IF%c15XJ>Ubc?fKo
z>b7=gK|#TT&*$yaUtCxS+JpJ#_V)hT-`_6otE~ow?(O{jy`7z%R}4=-efRF%f`iVS
z+}x9`x)hY%`&=G8OmuH%Tg1R{F<_z1!or0-WzssOJZFpF=Yz&9G)<xutPKt`rdN5(
zE<M)Ts(N{6G4sk~4k;yd_4eca^2upwVaktXtx7sNIy!`|`}+EVb{h8Dv<KMr&QNSR
zWOk$a`@5y#>*IFp+&OW=gab{i+!l3zEY_`Cx99u4>K(gI{eMzcUS1w2Z4@%cSw*Dy
zfrEx~d)Lz<*GKDO4}WVFU(%=Oopf@JRMBRx^YU4Lx~_Pd%+k-U?0gw?yh7~=&qRh+
z?MY&KF%i!mCnhFVR8=LVrM0!TvgY32209bxYTZ5G*=B~--*Wc-dZit<K5p%=&6$^%
zW%cu3SRZdcXU-h2zn}kpzkmHiafa2+^8&8!?wb=2vzg`GIB>X~A9UscXb1jcx89)A
zs@Ip7^LtO%OFcbJS7^Ct%c|-x8vT!tzyEYK{LzB5N*k}QduX=x+m<hDHFy5psUaj{
zvR%~s*(#M^LRU7j7N@VAoUvy29QD@SJ3jVZ37p4S$Tsm?kcLRi?y_Fn>Td<_?pRut
zy@_~LTUb~K@<V3k$u?eT19S8A$H#j2d^{#CV^z}8$jrWKZsNm3tt{;9pI=;5-j;XQ
z>-;?1t8%MN_~q?X%+04yRCb?Mu_pEOt*!C_v77We_UzdMI`nR_d;ha$e!ByUds0n&
zXPIbjUnS16)2hy95*zQUN3XI}OGP3p=1g*0<)oO_;Uy?2-?(s|V&7NUrG1Mc7oBrl
zEElx=LWW&UJNx@22icX2uk5&SL&wOd$i;EVQqZEJYipy!AJ#&Lfs3D?TiFFVGxPGc
z+~}~iQK4&_P8>eWTwh-gDr>5~zdJiUzV0OG)RaEIvvX%&+maa^wmvR4`SDe=P4PzN
z$;Wu)Y$_VIZ!e#Dbb{K+6DJf54H=hia(JcD<RfFDu<Nv~rk+AWRj*WHk}B7c<*i4=
z%tBV2+^@3L>565+8@*Dl-l=XP2W1|)YSk<3RO96LU+Bmj?BkR2UvlHMpDz~o7nGN)
zYiqAQl6-lY@8b0H^E9TO%CbG)#LC^#)1y<$e}3|}cXz#CUt8OKc7=qrv~k7-1;4pg
zu0=&fTZ@hyIr8Aqqo#!m6+y?<-LU>L=j6ZT_C`jNj`z!dzLmXxYQ-B+N&oHb?KAV%
zTFU0{`}-|gOgBp9n*b-nljqu&MJjXt{*Iq+)s=JP*YEC|3yoTiwRSx%3Y|Ki`Qr44
zSLK)bE!w#5gYelG?zLIZ6AvUNo;1l0i+?5Ir1|UH+tZ((p1!#`o&WK%-r!h&FR!G_
z%Y4twG<N^Wc(GU7d`H1Ur`BXXX)~Va=-XQ9on2j^Nk*;0yH~G@E)DVw2@(1FdiD4J
z7thVLo@rBQ6uYY=@&3NrmiBhz<YPQnCFi*Q`Sa()=g+GP_FP=-o}3r=XTrlTUrPMu
zSTs(YDERH$w=Efp-xk?<eq+73(77FSDCSDmz^Evx)6;Y>uV{L)`MllY?+w=_ttuL>
z1hPo(D0!*K5WCxKibZElM;livcQ5bKsm&Jd%e@xW9@rokv2B`Fr`sv@>Dd*=Q*wjc
zE7O#ef?S<hL1$u#pPglT`1bAH5sqI@>+hd1d-mxmn!zF0|NQwAv8yDrHM#87m6fMh
zCkCxl(bMC*9MsnY+PTTFapT4<+1J;3J!S&s3()$-Yti|lx4G*dAL9iL4IF4>E-civ
zne_P2&(CWjH!nM6`1|YY@I?xsrDXZ{_pMqV8yg$BJx^ADzs@)PW;PL*r=5L$$Gi?t
zyZYkw>*S0Kl~Nu@H9k3><PQnrU%ng>TA{S@-@h#~;NF&qko2L5=Np5LU(g9mU%2oG
zcYN$YnIjEWJ1%U0G}|;JBEl&5c9gfQvqo!QA7Ah?pTvKEezvr<tVlC8%e}Sa)ts=D
zLoJ*>GYlTid~)LSX=QzVerD!oq5hYz#rI7;ckWzR_M7;+pRI4+<b<t>2z>MFNT=}4
z9fiuz&&>@Mb=jPLJ}g`4!S46_4&S;ZWo>N@>cka1WCAsfPfSo`VPm_rB2anjrt4~(
zbUHv|0p|H~42+D7E^cn09vo!8`q*pfq$f{O{N`93RG(j?6zb!+VjDBN)6Z|W=LH>~
z(0gZ%&ZMU1qdb9<PLG{jPrqH&WyP-d=#E-xY$~(tj3&OV-<@ZF_#o28C+Z#eH0#fg
zkD!xYDypkN-RpHRI}i0rn}bGb=SQ<KGc&)szW)5<<Ne+?(`L@(TyV|EreU^u{-Y;P
zT9z(N-S}F6&j+SozkdDr`7?C)h3cnM>-%LkY~6bF=FOSEzP>iD_>ce^AItgX8+~%q
zN+&-*K1N1H78aHXvu1ha<g9u1x}kw#UHpE(tSqg|%Y2icotYVQT$E+&oqcmpG_y;7
zd3o98mByxt0umjaOI6eQ7Iojcys2nYhgY8vYhb9zlY@u57cFd>HHqW7-t&UzH)~$$
zi9g~|s@%MB<HKI_d!SXvPo6$~`1Wn@;>F6%Y`j`!_h*@AU$}U2<%jc6Pfx#kDlt9X
zJtiim^R?^sH*eltkqVEGpTB3%o*?<tr%wm#o@D;<s9Rs_tCX{olUB{WMNezFTAkM3
z+1jg<-XUd{<Kf`I!0`Fm*~3SVwyxaz#7D^9-u~PFx*2!oOqy@RaqH=Wg9g98WID~Y
zQeFOFYv`IA_94qQ>@d*r(b-^hbxrD_NnLxncCjVIel7jW^kehHX*>r-zTSJ0*>vT~
zaTOICA>Hk%=T4vQ2DL-(?k?Y)eO>R_nVHS==EZHSX5*LhnXD#Se_+MCoz|d1;^*h)
zrlhAQ=j5!}Rrl{t<(xTlGVbgs-1s{<I5<#i>Wta5r{9*`l6ra?s9Ev*`+M=|U13*j
z9-iC-s#;pT{>a{3;MmOderMTRDTcGNyKe?g$aMU&B!Ayew^tmdS~@yCr^Wwke!k4$
zSS@2Ea_q^;w@dpJwKx9zcjIc)w_oR-DrzkBw&{U$(enj~<`*VDP2z~u&RMphRq)Lu
zt5e3Jf)l&8Zskl%Tl9JL9MEReEg2V^`0ai)oH=tQC_2d6+WPUEKX3Tr=UEgg%{I$T
zdUj?e=scO^<m9sV_s(uiJ`PHW-J-UIg@re6-@d$~F!|8o!`>qK{<DlyxwOOAJ^B0n
ze){usb7#z)DJU#__|47Dg#`r<)^5KSbochEQ0=I#tD=(UE_UxPdT~Kf&3~TH?y|QA
zMn;bgwQ`@CV>#KaS8D2v%*$b$bUOUzTD3YYOt`efbB=xez8n7*E{}|g5_>&Mu{?k8
zS25q{ZRrX7<AU4;RYas`x6Y5(Vdw8M-{J4Y!Ly{9t+cmho(Lz`tf=efwjDoz<}mjI
z4JoY^kNMaQj>)LUt^AS3D<(O!Yx3mEqvl*kRqwUkwhzzm2}?e(?2|l~-%O)cP_K8P
zbNi(YiDygG=7I+P`0s-ztxrwWZakzb<Jv0%I&W}O>gk9L35?O(^FaGWRMgdtb8Z;e
z{rPY>DS4hvrO?u#lV4t5KCRovAZ4C+26SwMO{LMbYu7+$1n(|?pOl_{eEt4^Q8_2)
zSn=@kf=+#wHp}@DpRDh^Y15{Ri;GynXX*C(MW5WH@aygN`xaGSG$yP0KAN4s@8O4s
zhg0vpe)w=<AnQa01{ph<bKd$lle43L`_+a|-?X5iWw!aoO#QU8UW+{f9;7@~Ddjo)
z>4Q+o9Q9JJ-V)yYxCeKm?)oq)7#Z=ZFRuzZe!+%y=Y+XIXAO&1mF%8AU0l|xWW`6-
zxZve}sSge`F0~80;<yg9NLJFO!eHONeM^=vfBf*F<MVTKFJ9HP<F0*lg!9$4wWoK#
z-xs}-XR%xFqU!JO{(L@f@8aeL+7VIp?M<ZeQLp)SwH>{^PyhV<d}nuge^V1v)b>2z
zemPqMBca&-?s@S&uVHHePHa+$+EW4E5YJ%$|4;GGwLIS0jT#(9<u3vxoZCz$TeYoO
z($XG0VZMKDVMNSIrANvVSK@SXS8SPLP%($=o9t4*MTJ2-`<wPlo(fyJ*rqtC&BNC$
z??U?B;##lZ;9!u09zPB%T^alO+S<&!yZ#iP1r^;p3LkISu;R}>lj`bfw;qYWm%mpZ
zx^!vM^>}gi1Jm87u}<8(ckiqDt3TNXhq}7E7ytZ}>f_@B+WWOs`(slRlasUa&cerR
z+qP{hd9P<B!8vvM)TyUWPA-q!x2OF|V2Y}pfq-^+c*)n)pV^*8Nhf1OZFew~$vXJg
zFhzx4zv*WDE4i!osCl+UtJ2hee~+G@8c^KS)Ku}~gQ9WTnF&^10j!&9o(l>K2fwW5
z<>9$vHRmhnVDu|10=MMdo%Q8Q$)!t|etbS}pLu&*?#}zq-@iZq;o;$vXU-fsdX$x$
zyIV`tg`H0(;qtS!DfXvU6{RgKvnYI|*DE#i;;N~sN6oV*{y5;UF=n02M9zte6jpV$
zi!WTb{EDVYpOEVH8&36Mp0ZDOYRpj-@_yDb3v^cBQt#<k-leH~IG3>oIyy4)@$pUF
zcmMF==GEcr!+u)s*|R5NQ%dKmCeY#3pkoc(`{i^$|5j2~etB)JbbQ@U)#7JoG`IIA
zMe6A26l7cwh`spLBU{!=L~q*ZsY(xz@k&*7nQvIy>DjAjtv_2W?9rK3Uey(XHq$-k
zIz4tNYKz&F;rFsyD{J;4TbHDha{`KUa&k6o+&IyyEx>h?b_Zx?Ve9HoxpwpIZf-Zy
zi{0fC5)!g;a^?Nn@3FtWzxS`IvPw%!TUvL2k!!bvK>|bZ^K)xI6^p&RxmjK9*|s<L
z_xry!WH}oeu;9swi3Q)@3TIc&7n7Ih_+9<pQ`UK!2q)K@*Ef@M5@J4{WwP<peAA?w
z*0Ji1)V&>sVzEE>+O8<{^t`!b`ST7*B}aiLKc(NFocH>?Q%HzNSXkK6Z#<^i*Lwc^
zsadpm@oAk7(558NMx8%DKkqDmFK1?Ew&(x9-=cZzgj<xt*BzNKfBh2g>0SK3m(_Mk
zN-lA6=};|B75Lr0O5>MNgbA~7_R7f_Q;shYK2o=5hg#{B=S~Yfj$Yf=XCV_Uz_O+2
zZdg*1lA4;@(RDLt%~~a=?d#{q_wnOL8S640Z*T9o%BQ05?(TM9?l+f%ho|P*%+^~E
zPfRTM^}XE5e|_2ZO>0-R%r;+{oa`)XZM|~wi69rJ7LAToj}9I^#2neG#hGNkZOc)q
zw>N$(Se@Z)3UHZb?6NuS?4$Mj|0!u`bbwY?Twd-!y)u8cS?-PP>$6Uu_wn^Tc~bM<
z|9vaAmIo$&+2Y<Ww=hI2a(9_-?5+|<E`H9}cXk@TzP|o>yL_F-=b!uj|Em@f5(<g8
z@90!tJ}2yv)7#P~9xU>;UnX5KOmQ~}(U`B~*f@FX<ST|I#}9K~_?5ddIAf0Vn+3AB
zKEL;!<EX;nBp4~?l6z}Qps3E<TU!@{mM~OHo9D$m{g|7Z>*?#Os;}=~`XVea-8wq@
zcF_Lgckak=b92kt)vVaHZ1G~}ZZX}Ct}d<bV3#yCH+RPx8<?yq%5&W8>bkV}a~jj%
zUzVUTH5bPaJJ+VBb$YQ&`xZ)0`6=+0dvE;|t4_C*3T+<eKC#(*%Rb#HXzbFYATlx4
z(WLTI%2oUQ-+9a;%U@n%T^e-q=H~R5cXyjJ9Pg7|9J{;h#^3ytenmw_pkw0aT9+R?
zd6KhXUF`0nCnp5k_~rRT%2rz!K4OWBi+gH!|Fr)8HB!t9rn=3quQO-;DdqfB_9cTQ
zcDLDry4sC~|1v)|Hf~w{r1Rb_4?+EJ0-;eg3NNG^mzL@LUZrXNlUKbe<LFIiSCOs|
z@LWNg0*8^p>82GrJ9q9>QCCk+PF@^#`nA%tXU}}*+s)+^R{QYp_xs7SW}TX4ntfwi
z?(A1`txgADTwDw~P$u-~nJ!W77dJL4TUlA{*tKg@_4hm<A0N=^&^ym>FMNC~DgJlN
z?z0E#_Fg%spRsJQyK=?bt*7R<t@VABe@DRBCG~{%iN|%HY6AsA!?y6>C<hIN?mWmB
z_k?+6vQ2o>$vFxft|p6C9y&MII`jHE*<;6!-MD!(F)hvQ{=V9eA3p|GpLu$E`sS3A
zLWd3=I&tCz=vccR8OxxrJDQuB<7+;$=H=zB%3d3_Rms3WKw4UwiHS+Vszl@Z`uO9A
z4lRmW@4w>jrp=!%N?*<UVX{di^ZUDrljrqKUA_8BV9Lw7OSKGAk!F)DI@>z-@$iAl
zMi-~f$7*XOK^e|VXQnXA!j3oT9ouql9y-z~3_1h()|O1r_{^k9hyMNj{qf6}Cr?gJ
z1|2!HcH{9r+0!>RCVSVOIe4(Km0Nt;j(2a~oY|Cm`bw3ZWA$9STK?$URy%e@fzs6@
zW~L2USGjDJmBG2MhNbVT?8WO-|E|xj?D*Cgws@)E!oa)@&0;*qIxh9kS<x#bBsX#9
zOz+8RNo^hiEW8>WpdAN`-FiQK{CMy~ryC3C;LWpVdv9(|FMd1g*_@dI!otoTA7r^c
zeO}t9WaIAM?`DuOAwn;FRz!V$j;+m-KE>!qJd3m{<}jU9O!&X(il>Q}g7u5zT%Z`?
za@G3wt<=zP;@{f}jso+TZ|cwV_V-V}v!n26*FvSZxVSqz3Y+)rvEiJwGX3?nwR`L<
zZ6asB400Eox7fM;5OkJj>5c5`8>%0&u1r2LO`~I#!ZWUj9Ss|oUhy<J##~eBB6L<l
zp>)dgRRufe%#amgSvcVh_oBSJy97l<LS7~F@$p4OMXicT&u(Jn7AyF4C)MY5XRZ6K
zN3X6%T)JHR;-d2#Mor&2GZeL^gG!01pi-haV?{t}<C_J%i!U5@c%^YZG|`!LW4(t!
zi_@kxDqZJTnhr%Skh84<&4$jI+pP~8M3Ttg^YPf{K6Q@Jq6ZEd%<N`I4>)|AZ*NoH
zFC^qq|A8U8ynN;26VsF&4>oMO_4Vc6TZ?KBtXzLZ)5MMO=bcC9Zh>15pUq~z7~m+-
zqJDCnf|iEHfrAGZ9x3(rKOgk|yTE)MZlm%C4if*r*T;f}<~IKO7hz$YoT7Jc#uV3y
z3l^;GjW7z=yl8jf>Hj5u3k{VlI_=a<oPP8D4b=#ewA!-siXn^R1kRhHF1vQ^dUI>*
z>Pz3Fqq?>}YN}~%UoIdt=}ZITBi`Ih(AZzt8+onZFh8-4nHw#lyW3<$y?PtwglrJp
z+&i_jS$0b@kJXC$b@P`Ar3-L2eNee6>cWt}_v^GPg7an?r=Q#K_`2<rlyq-d*9ty9
zIiAJg>yOQtIW>n%Nkq)0ENR+ypDq^GV{FGPW=x-BDn3u>ZEyt7%g*^*Pn}SltWcM3
zv@ghg;*q<%llUhp$aA$eUAb~a=sGVCPsZhCy)2zu`gOP$-O^E3Za&h&!Zn2zlt!AF
z*$+t=FWY*>Fh%>?{rP5(k9*5HZ|joMdhsITzWR?)vA4>6DQlY)z6Hvs=Umu#-+$xA
zNSi8^a|%LUzrI}d&%C-y^!=XCek=R!tG;xodQStzsF9J;iz_RIL3aXVUVgQfX{Ked
zT06hIUg2KHW;UCO4-2A_?Q^fKiTv{7;^H&5KQc2jb>j9&#K*@M6&HhsE<v04R^E=x
z62AHVQ{A5*hL@N7FL!Kad-3AMlpmKDI<v1-4m-KPvH8b~%lZapE0s${9!hripMP{|
zX*-YPBhW1VDNlcOOC6sx0#ltQE;w-0O=tRQkwAgalfHFJb@RPsorNY&Txnr3BPnHx
zdZ~z`+N4R7BKFtWo}R9+uAs2sO7*7An=8Lw4F^@1etv!xRaKx00n`Us8@+wi*FT`;
z2sds>@bmN6)Yb-Sh-ip#)zs9iGJQAs(c{OFJBw7audUHE&d<uy0&V|2JxzB@&do`E
zveui@&&yerzw2>YxMHJDk;?C;7odYp54Z95NSpJer>Cp=%sAk0|My7!|KIUnzI>Ts
zRl4emAnU@AcD~lj3!7zmrDk}^x=wq<#AHxfu%K`4+AD!6+Ddj#A}&({C$N8HeB^M=
ztI9=4aL$rmF>#lq{}TdI4mPnyL`E8xzPeI$e(Rmx<)GzKDbLT%1)Y{~b#-|0zdw~l
zMMa=7s;x#nveshp@$p7RMiMp^2IcSX9X)xH)7|}eR&R95sVSN_Zrw5}e|M+o{q1eJ
z(%09=KfkchIp@xfiJ<k@zrJJ&2?<5)tt#zJnW%kJ+y!(b*RdW+&|<|c85f!O`T3Xm
z%{_HozW&ULz{RU#r*a?Kys5rk<8WK2o?EKm?{+OUzSOl#j@(|5&G7Z;`RG)Zjq=rZ
zHo91+uNUnKnPn#WyWQmAuF}__1^BG2s@o+&?zb#{wje}n^;a2Clb5TtsiUK#=>6}X
z&*x`eSisoK#v2ryePxAUGdq9U{e875si~pb?ys+{1)T%t;p_YKYIuC==VxcHO1<}t
zum5Yx)yh;~|G(({?R~Y@p!Ks>*4uM#PP(_ZdUNvezM%isSHw2mcNP&Ac3vH}w&74;
zQTh9Op|;nS`^$r71z)cYbNswy>C=KwPhzjFd8t||a<l8}cX8QgS_?b^4EDXQSebkx
zevbW(UCm-;-oeLx>#p9qsVLCCDQnWM($|~P&PuWI$#~q~_kW(@w8@hX@2UJOVUjT+
zt3S1<$Y|rnjiP-opFC;VxN+mF*Pu&9_SgO8y8ouVt?iSOW_|kJFPFUk{P}zybSUOD
z-RQ7yOGS$xAL9k>q4x3NxxC!}`M<xvD=I4=K6(T?mO13Rs*1{l2@?VyR-8L`PD1M6
z?Sx~ePH|~#Yo9rD=G5PPkSid*3SEz{`RK|gZ|9Sgq-17h7Fv-y%lR8?;9RTHkpCa8
zOI{qv-~V@6m5!z5%rj?vK7IOh;rjHy-i!~X$Jae<m%si|12i{u$hhQ*hsD~c$V+Qx
zwt|xCyIZES_+_<9c_M|4U8ah>=HHgIZKIJ<r}CuDJgKX%1gZ#2&OFtvf6H6ec|{B8
zKCkR+I(zo+?G|-m=a*A4G~9S&Tj%`xe={RDr-fQPTk1Xi#hsnSQ#T(ucI?tp?~}%?
z-CaF5ZbWS5S~O*f2pf-tLo*vM2R}dPo~k)>WZvE1e||;a;vKcW&BDUM7(gp(j&_TO
zTci~f80bcASrOFt=1tC}OP5xJuYXc>Nj-kCMu!S$6jCp44~N74y1$^~{XlzsWv$De
z{C>Y5bO)1EFc0IFtgBt`)_-|+EqCLU^=7xX>$f~Sy!zW|kJ(RB(<fK_-Zn!~>v*!<
z<au-Tz6pf7&9UDyU#XO<w_x^Oi%T=BuAI5Y;=3eZNtdJ&Z(>f)nHw9Ee||hJ@9E<c
zBFZ+~Ecejavuh&~jSC+g2}(Dgx6E(*mN|1|<ZP=#a?)O&><Ngtu_F0!8?Q~phlb0`
z{geOgcRt0-%lq@s=kqVGua{3hHz)DOhldPj=Go5X6jlqdSY}n--*v0bzWe$L&Xjmh
z&>;L){}sNo%|JH|_1piOQTqDY$5*S@e|oumzSo=$S)ikJ_r=MY<;LiP3fPmUPCY$u
zuN=AM#O6n{w}#XtD7Za)b|w1~XpC~|y2*W8SDL0Bd#Yb}q3RS<$8No}4y~0NcE`N6
zeZ5}EOZCp~>3XxYGA3vSF9RL4y)FO#xiyiSca*=E1FdrU{eHiG+5DL^BU`->T}jQz
z=vcW@bLY;Ts&ds|UI;d<idenszyXIfYu9?8c~SD}3a6~BY)wr~2<ybwR#q{w^Jz~#
z|Ni>gc<9mlOxN`nFJ1aH(`LKOiG2#MuC5l}TlIH0fAX;&$%@KKL2+^S#csVSK586G
ze}6vjA!TN=6ui>mMA)4D_S+UMblPcDVsxZv=P3_9##FnA%=?vAp;P@#zVAH3Q8(49
zD<vt(=;X<h%L|hO1v0y?t&Ikq&a-Fl-kGM^V$s`j7W&P#`t#iWzh>F}eYL+qR|mB|
z{`=!`|BhX|!Ytd@uGP)V%v4<`es<Q4RW}VyRaKW>Q96F*ib!m1Y^WjAhSJwz+w$&4
zJ)CiSd;a=Q)hW)-&abYo_php|>O9_+*8k?sn^h*u)F#$CepzzoPRyjqlQ(YMD0p;&
zLiF$N-A{`|J0Zo*goTqGjc0=v_3Yn~op4#M<j71TQO+d!-WN@hyi59&BwLlHw(<HJ
z8ce929Q%+nE-r4*-*2~Lc9nFVoo#NMc4mgqW=AtKvmLv4hg*c*-Bo(^)P-%i(R#7F
zT7p*Ultp}-svT}%Zoa(m@v*Gl+j}aD`{eEY+}zlfE&DHbSx`>SuddGS?5w}Pzc=jN
zTe~zaIrH>At;M;wx5exzSa_r~K0aQ`Bts#sW68GS=YISC{mRa}zt7jvk+JmkwWZnD
z*MZKFFL|}(o?}hFy#2Gs{r1nUtPGwpV}?P}5f0EWU(x>OS5^iut@~w=cV~x@|DW2Z
zvNE%mFJE5G6V^Nt?B{3a-se*A=!nP4#V4ZH?6=oHJ72$)C(>Iz_KZMiTgHlj%<VUt
zwQv31z48N((#Cp^%RKUSb0m$^3^FgNyt}(Q{FUUCySvMmSATzZUgz+R!p9aRF9bj%
zvY(!uWVo}lxZSy(&#>%GL{Cpo$oI6=)Q_J|>nCSrojN&L-O#{5qxcT!X1=PgS=01l
zPfb$wX3)^kNci~ZsD!k%cy;~F{q^;~zQ6z96PNffdyYw_(C=?=gLN<OuKKD4+Ma%I
zPvudrgSXtiv0j{}8$H9KQ0d*fcc29Z=H})>K|we6*W1sVH*bzj<)nGG)nS!)IEB>&
zq@+$=TI%iT?VbGV%gZNEo`CM)oAT54`@6f3-|zpQc5#vG(RJZZgBzE6Pv4YrQHf_>
zM!UupId%Vgpe3j!23qcpd3v1Y`CXEWxKduEbhL3z6@1RW*3Ema(>Jc^r(;uCb}#8u
zT6yAxNg-Px?+L|blSQjc+a!4n7Zp|4_4M>e*w@);hpl<Abb6fD*1ubKU0WZ2eqHSU
ze=%?F?VY_kd_7aarzf7FkJlY+W(Q4!fG#Q8mVdu*>QvG6b8`;fyEm`j?$?SNGoGKD
zd-(qS`H`E`rbhEHg3h$RxjFsw)$sVjS64J|ZOH_!js@*lULCeJsQTGU&--=1b=~`9
z0%dJpzkPca6!wOO4{vNtUiI6pU+%2_{y&Fi7$$?R+Q_@RYmRO8v}wB0M#;x|vYt;c
zzA5hV`uh6ifs5UK{P-dAdZk_ZIT^^EN@myB#jd_IgJ0e*<@>w4KYstdysx%;K>_dc
zNvhtU5$9dIQvH`+UmLwWC|CCMri6n`yS_>tSn<&Lik$NV{X&WCqe6Lio$lX|;1+*t
zBeH4JCC}qGqeNUpyS}!+JH6CTvD)#?^<Phm7`R-!GFAjID_NedySMI|#QM!Mukoz@
z^7ry`|KnG#Ou4tWI{bCz{AX|8tofDj_a*<0`8D<#2?+<@@Be@9Sg-WQj~^9nZRb{g
zer8zt>50(V75(z|ee2fgU0&|LKBR4`cKD^`{_>zbJSizEd#k=C9d6^zTHjO^b$Xia
z$rBnj??COH&{*@DSBHOEmA?A$e183=y1!MRGphXj_(0bT#Kpy};;Yy?^$qu;FJDTI
z^-707vX>HBr#aU!*=_21#a&fjwbazqwq#%TD?NMp^5hjOG!`vhoOxqI;?Dc?XV325
zw{KrmaQm@i$7al&dG%GMd+yZv>z_P0Xi)b*cFx-1d7xhI-Mfx|c&2!EPV$-SvoU3z
z(n_uqXIWmCiQZrRG_U(<k;6ltiObV})*t5<%|4i|^Wf*UguF{jIJw33)_g4d{pBU-
z^aHKZ_4DS*1uys0Ej@W}GH4L_!NKOjvUPvjqd?mY4>T}N-M3$>D{Z^h;S(oTTszM;
z)$QAEuHB`t-2wsvR`y$3SR`a-Mm{a>c=Y)3%JB7Z8y78E5t|ef6SMQaw5)9J!i9=%
zZf-kv?kxQ9;GmZ6_JHcSw$<{rwXwU(uD<h6&=z|BzCX5|FX;G$ty}h(Owq{93H`fN
zXlv9Q`-ts~wi{V?+DINL=;z*H6!S`Bl5llLOS-O=)vVd(`9{Uhd{!>z2vs;OxoE}=
ziL3V2m6aD4yYuVC?TJ`)$*$~8#M0T4Hk#_{?6!L!$#!;it-ADUy||=70)wKW;+6IB
z^PfCPxwba?_=$<iA3uK%*4-<-<@&$B3wdO3@x;a&eh!>BV|Dn)8D_q(BsNW(GTS9K
zHTFws>QC(`I~V6xFV08h8)Nu1Gy=MeJ6h89Y;EVJo}Tvcl=gZLS=SXzH~;2F2LuGX
z(mXV8-ctFZmkW;_%aN9r-n3~`SFH9c-Tz;#E~wwUeLFcnen;fJTeoJ3YKLtoe;?;J
z*D5s6@yjvk`~?9TA@S+9r__uWr_3*REY_U*;rIK6Ik&&%EZd#Uomywd+1U7qXAzgm
zQ`N+<lV^`b>3-AN(eZbNDCe_;so%1$gz?L#1q3Wu5~v&~z<J)UTTFL`{;m~SGLVk;
z(OtD6E_3I-ICt)xikg~`u<&B70w!kWmBGvXRvwM0{Pg*=_M7i=A|fsY1qB<k7oCoI
zTlDgh^QO(8U)&6y(;qtTh;_MxJNxNrx=Z_%vQJi?oT25by)W?g(O=HjTZ5KQ*m``)
z!Uy?rkJUlz9gU25-QA79d^w`CPl4m;$#n`$6|dKBpZD?yXqI=~x^<x5%$kUeO>f@h
zfcCn&^-8sNc5*Uo&%d8`V?&}&^tPVs@%6F|>-Ybgb#HI=YQCete!X7r>E)I5;6US3
zJJ9gAho4_q?b;pkXZ`JKzW2n<RcNjK?IdBeMDo|KP4}m%ue7MI&$)Bwg68tcivxC~
z_?;05Rj}pSH2FZ3PPm@GMty>>_A6zn5)F}+i=J*%;8;2-)iGq&mMtbsOiUd;JxdY~
zx9!-uGch-J?YD~E<?qu@Oi-+-uAV%3vh(wEb0aq<wZ8iJ=1ophb91Qo%LN}~K;t`s
z0RapRYuD=TE`PtwbF$h~yX&*__eH+Ro}az_=9a>}w{Eijyt&)F<^BHkH^UZe4Loyo
z^^NW}E>W*jzKc3H{kg9lrGHLdC%Vy5cID&~w`BP)a9#W<)Fq|W@wBK(VagIg){C=D
zvm<sCC~9i{-&SE_W|sEu&Q4H0pS5*E-sNSy4<9~sadk~hN?P>FDE!Fb!^}&ABH!Es
zb%9rfuCDm-fU&Ku&BDs6>)TBxJG+ZZmZV(XzJBtRz!d#!=lj0}FY}Of{x<3Jq|C)R
z%B4J&-Cx<QH;S*d`T0cPl%b8_Z%KzU0-Q|&W;exMK%sGMO(f_>O7r_Q!qL&uLc+q9
zRbMo^#dHsyIt9AUbG7Zh#fy`tzB4y7JLW2*p=pzNeqKTwPiEW1iE&5Gvkg=0><X{1
zOT52v@s+?7U2F5%U;dPUO0mL!7gkKaqM71*@V-QHBlDtymP58Kd#gIbzBMUKQTg4J
zak!1QqN?iC+wJ#PtuxKM#KO<d54w85-~MmN+NKwk)<sV^W^d0^{~Z{1)SO!?@%=r4
zeZT#5rmyyR^!E0G)!nJ9!-Cu=Zas0tgQtYYAZ*(GHLkCZ{&GIfztm4LyWGOT+eLhz
z5?8B5vxh*-rIU5(#T6A6$;Wy$zizy^*j*UhCi_?Hx702;IC#yPwHL2W{JXzup-@fj
zVo$$w%i`_TS1vvg_hqW~jmnCSHZIWs6^#|^<KtgRe3~Z8Ey;iI8|%u+C#DIh9+VOJ
z-TqHqe|^J>6(t)}`~+HpPX3$gd3l-d&E4hsEBoKx-7T)JzFeq%&8f)q^K556`O4TP
zy5*Ia$>Djniac^}l%|~yby_oD{+s?jjZ&VQ!73UXOji6VWQtO~CjZKu-Ff4h4LbZE
z6#H}LyihC^iR|d|a`*RdXXACTu67jgnpErf1++Tm`~CXQN5$g>q@=vEva|#R1wpwH
zv`9cRsd<~i!oAhb5|%-8Rt8HN*3~8b4^VYE;@%;-sOv~)8<!~Oqw**Nj@X~;d+PN>
zx<Y1|tZaYLtis`xneu-&C~`noRO&=-YB}01zIxs3*RPFhf0aBtJ6k=`%5iq=UMcUS
zN6H&x)(L$oF6!7{7c1g2RUxfIOYxe#jFtCXr)y0&{Nwjcv}((7aa#sjOQ|r$^Bb$+
z0nmWQkxt={pFwvKb5&PY-?@8N+vdN!z`Ug($C{jwOiu3oVK^z|P_MMam9^cjo6~~a
zC)&C;HEsKqyR=U+f8)Og|Mp$cOwpbuz2vii_%BacS2LH>xsC#-lz*2Oou01mzA)g!
zWq<pRx3brJ$}YbJsw7T@u0DCjW4cvWfN%A8w#_v=Bj(3T8iub+Q0GfoJEh|X$FAsd
z_0}m}`PbZTdQK=4&pA42=cYRk%V%AbXZBgrrzAab;>s<Vi~l9QYf`w9x9Prf$=_e4
zdH42cmi9;mUkN#Q!owu=LJA{ep^JO^rTz86D;H<9NL&n97&K|~B+uF@TGP%<Ro7#9
zWy+Sk@%$<s$2ZGO4=?Fc)Na+?{@PR4S%78cq*})-OTERLnwyvQ1tv#r&2sGzuUed+
zpinBZQ0m(o&SzV%&jF2gtE|=mwM!R!1SI5U^)BpNcqQ<Oww=S4+j{OsT#t78a+}n<
zy7~%vKVxy!=zqh#=;UPe<kZxoeX`a|`jj}d7VVCC`qZ|{<<Z*c8=XxnoCH4#nrs!@
z-1oF=uNv2)B9@Kwmwh=T!M$?v2{%7KyNefRE>aL;S?IIre?|4TH#b#OR31EidUSex
zUF4&WX1TXOd#pJpao*B0FqpSu1rHmaNPdjA^22AoJ-WIpukYA+B{0Q*;(`M=k4a8i
z;-{4Sk?}&&k}H}iule?0o>va?fBE}miAjt4dwpeBF6L-b2;QXMacgU~yQ8Dy%zpE0
z8_Xj)IXUn2h6Dsm&@UBn^sWBJVw~U*{OXF}X*q4>XQxDE;;KAfNk}<PTmYIGW(|D#
zX_Mm1z8Q*I&T54&4-ad2*`JAt?woepDN;ySn3I=xY2@a#i0IYVOOlWG$;#N(%xGz0
z0Ua4}sFi!Q&9NIBlRdq?wF~cFzP$PH{GHOUwE)NZr*rc0Eel-ic4cMoC+4OtTTCWR
z^7_y15g#w_?tWbAtdjaB{f>Lp?`>BqUs+N5`r5`Hr}Y^Nt>!GdwcEU<m3z0BtaGx<
z?;j5?tOU&hIJwlY9JXnjD59jbC`k1VgL1J!wo0i`B-b+m-b&8kH%t4Jv_S)v)As-S
z)xG_G-E7eKPWio+zs|fezh86s&(F_=rKL}gipQ&{y6%0qV7dSNX9t_vzr4G<JK|zs
z)WslKalM!Y(cAOp*wxMokE>jI<ne6t{IqXxZZ56MpRDHF(bKc$qD_&~>!ytF@9zHj
z`~ALzl$24*34yBb?{rI-Wc_}#`TUE|w+z_6y;dz1apb+e?&!w{j%?0t9iL0IUO#+#
zddI)#_Cd!laJYIun{-4Z@Z}?>1IJ=tiEJuuXWo*u;)-F4x>1mbi_^<pB`*(6(~W*{
zD|9cvW%#-n&-?pof4*M7f7R5-Z*Fexku+}0zP|3`z3TUdH9tON^?u(XU-yGCK0cmL
z#v)+l@BRP(RZE%WM7)Xe6;CfxzTK4Z?afWlG9YDT<tbjOpd%OKYd*F{1y5`W2;P>v
z`{aj*x-R8Ay-xZ0sj2GlRBudK=j63?QnlxI&{A^yKTG<Q{Xa4$JXR~^imdXn5}dO{
ze)W<*CF{gQ&61aw99~H@NlltGNkc<Jqtr6Gs>*8S%$YZC-dwnN@x4{E+jylf?XR!b
z(fx1xN<me%b<ZA~HEY+NJaOW|sj1p8UcbJ)G1=Y6hwJ>eAg!sOLB|<0B-H%oc=-76
zfUc@~@jCqP-^T84?&s&{r$0M0vq!?PX=m~CO*uD>zI^#|r7G6H`o{-FD=RC|O`VsQ
z`-fN5gYHbfx+=8SX8W=Usnd5ZSfBv9hHa5+_lXlH6pW20vvP}l0Cfm|f6HC@m@`Vt
zKK|tT{r4W)|1X?s)pe}n<JY5`QoVc599_Oyw9~U&(cFIev1zlm>VMkVwVSOh>3=}x
zAq%(Km<@||UI|QbpX0b>r<i_RPjfT##fukJ<)lqA1ZsbM3EVBg^yB&bdeBPrH#ax0
z%1%Dsx72&Oo=(&j4ryuWs;{qHzrVW+nhfP?Wzx9Ae{YGWFvGv!_y0e7@Svf&nYppC
zG3)7xvu9I}c8P+zomQo<Hl&@MC3V;6)79|!jis-{($39^OisRLw&~A|-*<KvgN|8y
zxqSYrRgYD@r+qlBzrWzyo5+~h?03AGK|w-pZf;lBMsGiMOeAahWcBxpmM=f8y}siw
z_tdW+KBXF3hj>2x_|Rn4eGX>Zi)$8#oMP(W7vU8>RnX47<r(kF<P(!_I4{`=TIT?n
zJC^1a(+P;>=jDBRXJ_%6*xg~JZ*Oc&&bhs9?IFYII+0GB)1K;A^K)}QJ~2`G&!^M+
zTk`ME`~3X;>Rqz=_x4D7dwc7}>}XiNT>bJg-^X{$@3SsQJ-tf)_{7PRozKs+<>cp2
z2c0=5W!m-i^>t9C3A$cZ&41pSUEf!)-}mTPuk_Qt^t7~N$9kn#&w1>beSO{0Lx-58
zrKN3bY+l^kTfOzzWfssX&qt3kZf(ijxYEhi)^?V8zF$Q}MX$~AySvLPANQJvT&?;4
z@9)i>#p+*Qg}w`3;yqo@Fy({*s1<&!Uq1fj^S{sM*WcJ$ZExAX`D&-GN5=8K+dYz(
zrD9_*3M}5VsJ5m+(k9}Sgp{I<-kuFlw*~Ba5)kmLd1;yM;}tzMMVwFhj}>{n(%3Y4
z-aO}|N6LW$nHu5Y;h@6u+1c6MqAs(|^OyO}wK^)L2wGR0lN0lB#?+aCMTLb2j~{1`
zy?dxN<m_zo^xNBVWA@cZYSj4OS{G{#Ixnc8JiI>t@uj8SJ0bVag6^4T0Nr35yxb3T
zdiAk>`Tj=7hwQ0sZEd3aj-C2rz2e31|9?LFfBE{g^1}nhnKNhZ`Sa=YpP$d?Z>^G_
zsKdSJ&Ye3!|C?vcn)T_$#l=#UeSwSJ9=>~bZfEiH6DLk2Tv*_EW}dBde*Sx|{pLza
zO%s*fC(WJf>*wb;b>8+3Z_8YEu06u~6Eu+f{l4?h=kpDN+%IYv?%P+Q{q&E)!X+Pm
z6vX7jEa_8>|Hzndm#-u%&9^pJ=;VEgL_cOL4_VhTk*<(e*UgWC_b@lj+Oua*#q+u4
z7Ul0`?(QyE*VpgQy}iw_>PyC%`4N40m;1~A`tmYZ`Fv(d$`Y-%E(=S`!q3mnN=g3r
zbnlmY+A1CwAnNQISN+zMPsZZF*Vory{@CAqHhUNA_sgK9+aqZlvfkF(dUojQu#YFz
z=Wj?j$h7bGyWQ!({sc`*bz~8ckcfCx-#1}`01q!O=qmMBQLDq&-q=-|J@weW($`}9
z_U(Ifdpmz{aIlZBZ{&sqMqzcoC&%UMkDOTXCVq~lrY30f-~WH#_t$*A8Xj5|*RasJ
z{n3Rbtkd<n^@?Xbxv;Qc&YUxa#hWKubsh8I<W@E}7M}g>?b5zQf`=X-&U~-&FLtV?
zo`cSGZRf=Do!6K4DS8VEuC%c3zNzSImUM(8?cAJ`%Y0|QxVP83{?AADix)3eR91@a
zet)o;y``-!%wk@9yZh2`X4{o}zPDW!l#w~JA@Q(RjQ*^~U8S$5tpY9Z*7-bVff5@V
zTSZmXs;N(3N-88LC)@q|kqo*O{paWBSEYi3Pi#`iy0@ot<$uF?tyKM{nKL7&9_Q!d
zJ9g>Prik_B=H}*?E?)*M2tRpp<(2oR&z?=au_3WX%Cu`^^6^!n0-Uole}B8Z=W}1i
zvH;PGc6K-RePG(fmgMh~+H$=0^D*uuevg@t);Stq4BBOKP$o?y8Z>7vD5#mVb55JF
znOWMM9ffP6xA$$$zW(U#+urtecKv-nk~aPZ9oDuca<i7q`%6o`RqYC<PujZGw6n8Q
zb)ER!%#{59?{_8@KR@^M$;ru2`_fZWU7ehqdegRS+4AJw-QA{E%kG@mq)_#IZuu1}
zh1HuLJ$~#Ra?thiy28T3R56#hxHwQ}@Y?+-H7l#hlhxmEN_382xi~}QV!*<zBa?P=
z9f@sT*S*9~(VBm!7vD>hg`jnSo(nyW-n{AbO2Wz1ccxJ*=*Z-vr(U3yV0C{!9vAu!
z+RD=-ZNBc%#w$M+_O1#F4*vQ3{r;8V>*e-VP2I0_;_ltKmzVobo;NQ}=k~_r;}@=9
z4?ioy2s)qp&Ye3&$E&MW#)mFhx^(Ic+wRWJgZJ<6ztS9&EgUK4a(>pneRf_;H{IB}
z$ksOXYybT{mBt4T9t2%o`R2``HV&_)lkVJ!DJm*5Ffq~j{IjOE_T;HkLAA0XRn!0M
z+4E{2&qK?fPp9Ah^5UV#;kIR<oO;pDu0-eYk?e&#wzy}iq^NW>t<aI=e;BBAqeHdT
zpZl4>*?;r*{^sjnb?cYKzqwx=oH!L#N<1_g1D1HXFIARhTq?dhBGAz_Cn8>C@1eb2
zO(qk$7kY{+`M#XM;-T0oAms7hcJi6Z{~XVxI2B9JP5D|WCqL8p>7Sr9qwH_@vW<nj
zQ&hH@TwlN3uxyRZ`kvU|-`+}^WC(y}U-|g>Y(5^j`?@kWC+Ad+{xW~iQKawg>;&EI
z`CYdIw1EbcZkKpYj@VaY$t!J^a=cG=P2ApD>GLYvj`jZE-X4}}tu)`he%_ijYaW>f
z)Ya8xm`Kf;Gv~#h?U`?7tx6L9{P@TtXEWp4+Gt@x!GoJpPoFq@_UYg6zQ36@H|unO
z7NonmxpgMjpFNp#W5X9yrHK<K&ao<8b%e=I;}r|&=3Arh?z2p@#jdZ5)h;}9%VFM@
zNB^#^=TG>UB>8ehN7J2{M}PkmyuKU#R>MuvMo}i6J^j^<({Y+hyS}q7FH1;WUnbOC
z+<W)SW8baG5;`-D!j1dn_MX&UFSGVia?Q7!3T^!Pk?(HX|NU}V#=Z_Tt03_wOtYO|
z{ut!Ss(atJ&9yF1dw*}QPQ-=<6`37Nm#Tse<dLucQ@HiXOxtQRM@Pq_)8lKuhBCDA
zN*`P3+}_pCFJ}XqlG~Vdb=9NfdGqGUSQahun){`vF;dK>eyunc50B2h%P+pXyu4%A
zF0t@OtgNgmYHC62<80r&c@wd#MALhkj^;;;xz^>+K!fxbmG_x!+qO+r?D0zx)(O|n
z9(!=8H9|@G@(hbWGwU@SKfI@JSRFrq*V?7MC6y;icK+`8KDCW&sfX$$7N*R@9$Obn
zsJJ#tn_o&j6~mixe;?!fz2Q4sf7gHfRJ88GTaY*8>i>Myn)`XaT-}d{yVH2y-rT(W
z%I&)Uf4_sS(mpy}R#x`?E`5=+a#lr8IFgU|?R_rPQ!izh#B%ZCMHe@>Npt4(EMJ~J
z^>+II*hu+X|L-pIoqgi`d37tRSuHIrQCqWGySu%&J~c>5ixk+Jaj{8I+3mxh&*wph
zHBFc{?bz=3`%Z5@Zx_Ai`^BfHr@y?n*IL>v2XvA`L}cV$)46_&FDB&X*4|f)s;~bq
zH2wT9HlwT^B{PlL?Ei`!cyjXXics%mi$jjQHBK)uUf{aAP0vPArd(XJ<DKR|A(M5t
zX6px+^xB%FGnAc>{&(rfk(5dE<2|~?j6Ox(y>lnaxUS~r?Af!l>+9<uJ$`)p>Vt>#
zqqbx?c8lp|DTMyKdE>@~U8UJkvv0D`ni^l3`UJG~ZFSh%8HUMh-D0{)|Ni{ciQTp3
zN0qy~I~%W*%VM|QcRwZeR(;hn+#Wn*+Mhp8+j2OQuIaqg3lH4xKY!Uq5tpZ8a{9_H
zsa=x=7hQ@;?%#4-&)LOA%6GO^Qf}_H{L&UK(7gTib+M8b1q*Hky0Ff8${{EsYLk6^
z-QMS4K__P1*qEGZ2X2sAPBl=e{vLPy;>EUu&9hg_9({3Sj-~VU=ktQC+b(kWb1a|V
z-qSEe%bfL+^1-89p05uN(aUrxnzM0Dpmo>5Nwys=QlP7RrS3a~hS>kS;c}jfi|fSs
z^TF0_8twA+dk*cXoO|I!(R!|vdrG^{%#gVAZ=-w54)d8t;cYDTD=y2tnRCT2DZuGw
zzwx{)i<jOC<e6p?BH%P-x`<2Fw~Oxbh93^*r7T&xLe_Q4!)t4O_~iE;yt6Yd%iYjw
z`}sKscP6{9kzL|jS@}f#iSSez)!=9ET&1+8ypr0T*`E^<Eq1fngCj65NZ{qoMXud9
z%70k!l|Bj9cK&wRKfLnEL@|@>u+P#vX3o03+~3=|m21bu5@zdc>pQP@t&}}#aPrr}
z-6E6xHP}=BUZ_1W#Zu9w5_AwQA0MAd#)BR=<@;66OEor>y%iPHc~SCTx_kGLIhM-2
zqFM?zigT{<o?SiLzx4#i#aJbaF4@w;#j|e(^33v?DeN?5`W|iZNAi8LyFK07rfp1K
zx-`S}<(8;NdT~<(7jaGCD^Aro(fA}mv*X`Gsok0Ci=9(Xoz{Nx?XAyDBlQ*yam|jF
zAK+kJ6DhkSG+Xt^@1Kd8>F&+n-d^oXGD!)(W~36sw)@wE8zFC1*qj}AUe1fY#y|Dx
zv0jrmZ`WpCSuyQaV2gm8!@Z9$Z-RE-l{~a*Wo6BB7hLM$eLDGgU%<2T(_a=%E&Tl@
z^G?-wx2Vrk=a<aTZuXhJ+nY!Hq<Xj52|4xD&JK^sFN>Tyii~g9c3jz%eO=G)_aE+}
z;!Rijl)OHk)<0PC_EppJbmpy#C6>MrR?o0XXt-tA)72v|Rq>ub*P?okH1S-?Ue#+^
z?uHqc0vtI41&y4Rr0ehhW3>C5?6Pf(_XJ2UDt*1qD1TlLUuf8uPGOU&cXyulUH*cj
zpMQC;xAfM<63Z&$Z%+6sziwlDSx=~S+riy+wxOWg4tIJwsvMDRZ1jxTJL|-im2a=~
zB~6*s)O6zfi34lH^|vmT=w0zdqok`(j5lh9?9mSztrIF--8%lM_0Coi>ajk2wJ+&I
z*RnI7&a8?qKRp~(j>x{g7Mpr%N|}Y#trfCIHC*RgG)BL_7jf&>D%qnMEk{}}>`Khm
z(bc)ymsBxnz35uk)%U~Rs<0`y)S4`}FFSGK_}`Y+rH>vevQ89ORFlFxQNY2mv9DK}
z`NqE3sGDJ7S3W*Aku~vnE8(VUVi&UP^j+^g`WEGEH#e`1;Hb_#oUt`oqV+?8X2+>X
z)0eBN>N>xbaGEk<`uz2`b}m)8w7Hp`|I_7T^G}{W8))72W43Mep_S3sr~Ugodxh-L
z4A=P<j?aI7zS@@<;`G=l^Rfrmq99M_R-r8^!Ux~;JonzZSYpqN89GHpTuV;JNb1Gx
zJl3jx{YszWk=R+LWr0uk1PQ#HId!V2nVFI5=?gV~zq-z=TGf5auqQ05!s6z~k2}7;
zTwErySV&6#)C<2)o%Jgp)h@g%vNc$uhof#epKpQNHH&-x85vw>XJ0>f%x&4CY0r*Y
zPQKEo&~k9%PL3+GloJB;>OY3&ynS=EPwCx<@BR-CwOTwo`#H$E>tdHxoy>JP+YRef
zXDfuYfD(<PTgN}Wmc3h^27&@)!v>K%cT-C|I0EZ}1UNT;KWjdHhUI4Fudi>fls%f^
zx%+LG_7zc~i4uz09bS_KS$D2{priZYztADONc#}Kg$q|!R9p$SZWB1v;o+!qCMqb1
zFM1ox$3xtoJWE1d<n8rX16l8S>}qU1)|BRV_DWw;#iQDTD{UiAwu>-q{4v>EOLyWj
z)u)1D)0B8cTLeUtu4Q+8dvmk7zn}lxw{M^$hwQ#b{udAzZ{NP%oRN|7$+KsdRtBp-
zJ3qgF@#4kvgt}jCOFNq?SF^z|F78~GyJ3`MVBnJbdpsxC{k_tc1d6J{^1|azyH?!w
zmC~9baA<vnfsA*`-^|LEwq*vjRqR`nITU+3ZvIpK_h$2X(6n?}S=o}MOFw=%%)dGN
z`Z}ZcpN~oBgKk#`-HB9O{5byqFL7peK9|*3r~Tez|K|hq=X6`YvSnL#heSIz_FY~5
zx8mc`yexOatcmV@4{j}H-&UG>uFlot^jo7Nzni?nK@plzc9HL<(1JZno^BIZwCGGx
zi-xv#H)y30Xlv(0Wp}0v8xo!E{(Nvg)-PXw{&($<hwUc$_xAkwv?g+M#`Sfw;p<`+
zMsNSLcjdeL`|VG@wAA_kVXsy#@1j?G_BwCav?<|?METam5?fCwyJr}dthi;^(`OQ*
z;k-xQW<$VR5jMrS8IN}OL`T|(=ouPDrle*TmQQa2#eJHk)0gM->nBa0eq6cVCa5Oo
z%ZrPkH7rMt9I3wd{{2yb11~Qx2Q31WwJy{7zVr6>{PPRi<qn>@wd>JA*R8)^t?u6Q
zC8%6S*A(n~JG(6sMlNq9+}zzd-YJ5ry402zeF<fk=lr|zcuASaVga#fPLGfA-MBsb
z>GQo#9bQJK!+Un@uy}QSeSDJrf@8hX;_=Vl#C)roG{5dw=hxTQ7hlZ+9pAZa+cwi#
z;UW8jm*)w~%+Xo9ZMDY7Q=(gD&NO*<JN&JNo4Sb~*P<ZRAI@{r64Y54PL%BI;^Lmn
zSM1c$Wqew2(U&h@cAL3x-M(Fa-@Ce;oE*?{|IW@%(6Ei0QP-@mSHs0CKAk*gVRcIB
z>8cK!qLyXM>`9uldBZ!l1)T0(BE6+FcXgS_Vd3}Oys0G|3e!WBEd8oAJ5K4Egjk*7
zRMa}B<K8i6&YTlx&*~QHXlrvf{QCO-|H(_j{x%1N{cRj;YHWOGnIwLAaIi<p^wqrW
z^>4Rc-%<KH?BmlVQ%Z_9Z`PU_7jm^%I`hx3Y>R~pxv%skeaVxt^YM<f4@ng46uc32
z^U{vI<gJS(=2h6w)GK$__?_v&{_0}TTMaj59i6FpcVn*fDYh6Gr9}#u=G~d`<VlK=
zv2kHR0mFk|UtedKNZq+}=hR;dJv}`OYwP02$9j$Ox98utTNk@K?9q&^HH+5G%HOy1
zNDF6f#x<W?OT%0JR;&Ix!pT<qZ|AMR9>0tj4LLoz43kZDZ}m9qE~GWx(&TY6*qw2H
zuk_!J-K}lQ3{t(U!TG5tQp~0H_qU@bPj>1?Z~O3MvOm*?y1!LzywYxWt=Bd$UbG0*
zVJUuoZfW`ZdkhuT)y8FSBG$Y&aj~fQps;b{#*+8<_MZ8CcAo9*9XobBI=zwe<eR^x
z<-RqUkL-eiiXt~ZGdkYq8*JTmad+)66SKZPi|UhBYr42PxhH;gUaEPfd5MFhA`{mM
z<(}p*>7BO%d%AK?X|=52*{svCX6@Razh1Aee6@1<hi~81bai_-Y%t)Hw~MKn-O|Fc
z@Ao_FUteE`#|Y>~ZRuD(zfMYDU;oqR&zAN7Y(T5AKYsnbDaG@oeMWjMvt`YX?XUhH
zI#OHvd#!%$FOy}}-`%p@4XY-)_j#1>^x7p>?t6`Ys+u9g8rcPY-diWH&|{K+Q+SB?
z=7Mc|l9D%{ICI4-m{rlGb!Ms~i$U%!ld5lTPQJXneB<`*%j^IDGs*h0-~1%#%!(Hm
z7gtnOiOF;G@jd(U@^Z}nI@##x=&JAUdfVIEr9Qf<rle>8d^X!V=dP98TMaeEPbUO-
z*?jJ~W!Mu`;A8Ol7pUF%a3XJH_sNo-UEJK>O9K~2Sy-IdCg#-9Wq7-Z<G|g!vgO||
znLjNlC`kD5;Gk;X&0DvODn2~e-N*g-!(smLjH|2k`0elf`DZScddkyF>D!;mWAAS*
zEfZNRA|vfnef?Y3aRVF9O96}yj>k>E8O&Up<!-3uD*G%2RHGE8-7Jgt1s$aPVc}nq
zjL%p5lES#SO4dXaHXiLhJ@1~zsprQIHt#5T>!mCH@>xir=1t8bOOJaxhRmw4FPNyA
z6gbDtUGeP8^`NRzXp+<IZJ?W7wfwl0Y^{r*@$ApJ=TR3o?^fWMQ_FlCZ`_VHOl;Cg
zS<iR<`}^ggl53wG-OGBM<#E{cUaN1VSNf6?rY!P}Oyyr>J$qx{K_*a*J$1r_lv`UT
z^VYTsh^n(roTnSHp+Vj}XW_KwEj8DsH!;b|*Os)YdRHmO_O15Q)KPi#z%k0(F+}s=
z#)DhRCtqB+dr6yfqMgZyJ^yok=d6)mB_pXQ<P<VZ#O2VF+&dB-t*vd6##Sq2kE-0U
zD`x9$WnE`my-N0|#>rm`t2@3kKkrLOyvP0M@lG!_!yU#xZ#CRpmj`ojdruWqQgm7B
z;i%#hb@9c8%xQXWo0l%-;SX(p{rmgnq8|k&VxK+*N***kSh4G*#);TRwW+&gTo*gb
z^&H@`-nv*~>WURSpFVRJmQT0sXb})qf1lCf8NJ_*L0g-9UWL=WhOp_ce}6k!vQuk<
z;G*gYZCng28=K2|Kz$QVPS1s@r>$<>I<-q%(d8(pb$)w${`0v<yHA`w7i8Ua@^V(G
zPJEr4Tl=cOXKSNX;`Vx-eh6ygP1({KwN5=|deaJ%jn5BW-LpJ#S;5>2ri}JCQ^NwU
zuT#CeZLQCAVW*Hj5tk~^5g&W3%8wnov}Sw5rS7k<nKx|Q_~hg9)RGmuTx6_Tvd_=E
zVV<!7l)l8|+tzN?^?hv~YTcFS+267!Wb^%IjR|kJJQI8~Av0c7RA`dZ?lN$T*D^@p
z<;`Y(yAxZ~(-M=jSC@%QUUv1>j~|bX_xxVh!xy@|<L~c6dE2PB5^mZWY8_?0w-!z;
zYgauwueojRflGVh#hGvVv8%0?J*?5%a)M)`z@kq}6ok|=|Ndgg$<>`{=DSQSbo!w^
zHcEW5hmz;4$zP$9xwDpk<MV|REB&W?KUUlL<K(Y}URqL$lR$N;Wsm^p<j?yrF5DLp
zaYFs$Rn<=?1hY(YI*OP3fto0n0v^hx{1s@dxZLD;#cA2%u#mVo#fcMNZepJ(u;>!V
z-t@z53~%17nPIhc?yW!{uN&{~?&z0YUB<ImO?SKZ!WRnf7KykR#jd+_=y34H&6^ix
z2H*S;!x0D$gHuzrCGD#;A|*4k+zmZ%-i*3e{a)n#UiHP!SG@u`{(lXhsTb~Q<P_5N
zBq4yS+bq>ISn|#@vF9IBnr;R51bKLH<=(pDJnb2$qLw$8lI?7pN+bE&U-dVxu3B3r
zGWp9<@#mS>&P>z{PAOSob##uccVe8JFFQ|wb=SpRGixT#`6F}7Bx`Y*$YG)CeHs51
zdw;%@7e2x_>vI3C9iZlZYm3V1Uy6z@Q$60N+h*U|q8T@LSAu5l_SLZ^C2a9Eg>v%q
zHM86eEf?-CyO?!FLubvC@7p&0S^OvS{WZC0?a%L)luf@;Y!u6vZ!>dA8P8%-p-D=w
z+gk)em6Tl$rRYQ!O)7kB^WyGp-?tiS>NV%(Y*PLPO#R{d^WxT-mG3tPue$O1!7cB%
zBCAd+HO~Iis4jf9FKNrV*vX*mc6G+z<9kn@JbB~Rt)SgyKbLPfdi3bRix~xl6JPSS
zJ$iFfqU;Taszt@TTY)})Ne&E|=6M&Yu4rssEMfXzqh2oO?}A%~Jl=_RDnDj_<p?y`
zo#Dg(>VnH#4L9$oJZ{BRr*hmolpq_2_4M?vtc{-TE?+z4%a<=k?>`@8mk-!qR~r)>
zn|Wo0pq!kXjCI)>r{}$Wea~Kr)^l-lubL3|XYQf{hg$9Se01}lWja~U`KoTlWi^{)
zy@zidbbPDfc2@sXzuwthD`XFEQ2EhZn!Dopx-y}wEDwFzXX=G#e*Ab-MeW&zh0R;E
z#hpUt-4t^PUgonf`}(>i%a#er%KGNy=&axK$!q5Kiy0<4x3+X{*<u1ZK4ZDxT+o`?
z%F4>8cJKA~|2ZVRUQb0`d-baLrX9(5cWJArJo#`;`kD3HWydtQ9PR)6w9hoY>X&rI
zsK|K7yo%UmXZ{ACiOjgeZ*cxw!p<c^2j6e1Tfz0`uW&*6diS@tu4TCkI!PFA*6Cnk
zVggNefKEr_<KqKuysY?`v@Q2`SX$xcl9xfCJr{GWN;9sm5?#OlpOvPjW=m`9)Zcfy
z#dMSYKNPmOvNBpWzU!v9_vz%5lP0f;FqEjS-aMZ%>g}TcKbo87$VBl;FDnySTxR*p
zXkBSc=8GEvZ#CMUe$&jj6aH3Y)y`vbF&`G$t-aEhwB^s=$1g9r&I@<ySY>#+>BX(B
z*%p?T7q?_yev}-$t3***xp~Hn8AbNzo}Qk*aoaY%j}}h*@74bonQLvH^2jAKHAc9}
zEPvVGEt!{M*L5vfc*ypS9c%CJ6?2_TFU6jEyQden7GT}0KYxW^+=&GBuCLBWb(}I`
zg2URVtzI&#qqk=qQM0q#7t=p+#*7nPqS`a;>+3$&w${b&kvLv{Kla(|e7P{|E>Ep9
zr<H$9kN+^oF7~a4+j;v_^UwKOua-T$A?2u(+m@SVAtzLO3-~ThJbtAw>B^tKkC!S4
zIfcxOtb3E4n%cTZL$&W^$*xDQ->Ivsw;LuOd+_Mdp)OJFch$d-9C6{|`gh$$QBzaU
z^<t>O)*seu!;bH%WUu^uHm;)TRMM?k0{hDKx5mUk$8^uz-<luZHf^ul#W#2CczLZw
zO+yWw9V;$R=rdWc_Eum|SY4gs!GkA_QvEmrQ$cOgoEsB*dU}M8PntZrd%d=IRh8A_
z<Ne3ao$I^1yZpZCrI1<w{{Ak0duyxE@in<QS~H^l+)bZ9*EvvRn$AS?*QTlkm(?<t
z1@Ll}w#IbsbDF;FQsTOn+shA}tyz9L_F=l!$Cg`$Jy8JxM&G`LZOPHxY|<hSnmjG|
z*}o`#5ebQinm3S9-Ag+PlNq?UxH@`!Rn5(}|1i6F@gk3e0YiFvI-i`4$6Tw@FY{s@
z0s@5Q*Az|Ln(dyDn>%g)AyYkVvuPd7>>p+syT8?N(>JjbY1r1AqOzc6#^nn)Y`&+S
zQfQNwIo=H_cC)7IgNwPZ2B!rViRngx*4odj|5s`E^NH}KOP4CX-z~5Fb~AnBmMtt@
zQfejd@6F|vHZ%BqZuygDcK&0hPIZA+y{Dd@_UL%_<z>8oe|_Ek{AW!~&4sM3N2mW~
za++x!eJwSlZP9@y*7k~jKi7SE@o-g{%;eJ2w^6g~zX<f5owZW-=!>7OKObH_!tKos
zYUuPGs_EFBu}#?}{AcU4FVoLPtoFFZ&#AboJ5tPrA$oh>)1}knl8*IA-nf0+xc*<w
zG`-lUn!S({ZWaYDb~}0;w5TR5Ozidb_4*$p7Q6LoZC1#-wB(8W-W^kNbaYZu790Kh
zn{S_#yt(54-|G7PuA-V;)9ZgU9{m5kK1<z@^Izb<ONsC1KdSA%#&^~H{JRO^KW4tO
zSz5-kxcp}k(`5DS!JrWYmKnK@PhPw@acgV#`^wtcX1Nw+Zz4KD_qeWp7_vxbdtU0M
zl#`s>^5xa5`K~TFq3nJkE%l*YTF<ROpQiV|@yE(Qb>!iq-zGa|J}=p+;?(ijNOs1W
zGLgm4-_Jk5F8>8QOu=%(pw&R?ylwf6jmfqWR$E$c1^UeT|NZ{u!f!b`Yf_(oUlk<M
zx>+#&<z25?^-~0jZ{>WK-*xDGg#lCbtJShcR~$W>I(fnb-{pSiKt<RLhMzNH&)5BW
zslM-Lnd!~QnV{CM{ePJwFE1Oiu$>FF?(#g{*R5Q0UhY}U&P8P+lLaJ%J?b3oVrO}_
z?-a_L-*nD@^<1a-A|iio9thY6sz*P6?>~NbuiVz`)9mI>9jhh_D%rlixR_m7-T$E5
zt-R^c6%|_N?W$*deeM3}P0so<naN@s5}AE}eP3P|{jwuW)~|K`qV&`AA|g+u`yaie
ztY~~p$2_I?2}|XY%X~BYqC)@u<1BgkXi*uDVoT?QCXe%b_Uw_csu2mh79=pWJ#2OI
ztu1@c%)j3`Q8{|0?C~Wpxwt<3{T97z|DR2_0)39X{BZfp*B7hHcn%BI%EZVqNV{*H
z{9>-W{l!l84K8v2SD!ksA7_>#>J%ca+0o({z2^r@Ypa#r-;xEl0)66M^vOm<L|?A@
zlCgF1jGo|!%U`_KV-4gCJihRz!q(syv38Lxo93=NvE}}&f^RuId#iS?ly&AvR9d1S
z#FqX1TtMBQk6h8)`wkv+`&O_rQ+(gAt~_q>MH8oexT>US+&N)~z^^T4=btft7paw*
z#T#bbdXII}++SOc^|FI{(UT?>?WnVzI?py$-%8Qt>x6Q<s%bN4dIkk4bu9|E?sDYj
z^-X+tr+H1Rb(2}{66s*yZp-4fB@GOFo}F5L{p!;%UoUUTy)uoBkM~Mnl7&&eV-$;t
z;r_6bb$^a98(D?uo}1Tu@bF?gKff|?n&8mv`10oezxV$oY)b@Yz62Es5jSr}srlYI
zJK4W1?UBppJ39jJ>(zV}jVpeh6ui6-6t*ir1RGg>@ee${Fj0KN+T~?Jd%aXAY4~02
ze3|8L$oc%-(MzkR_waEluIdMk<e#&CU-0ORs?6(CE8H_hSf8D<_4xa%tme~6hOLih
zw0@aw&Ut(9>^yGqRkBBy%;B<D<rV#>dCTTH|Iba+w%K^)F5z@2wWv00ySF#>?*xHG
zzdRh5q=$ut-MDdMmF(e!y??)X>cw^?AMY!Sh&;J|x!s(fFO+Zj%<-`0=Lf|dQ!L~2
z{5jLxxc-Zj^30kQ?zm*JKz!X2YyXw9M^olltAj@Ju6mmt7hp?%drQ0K`&|3w{{G7y
znQ!KM$Y094qfqeJE$!zokkfwL{c`x&sW!emSx~@kN>Wr6nKk43iF}UgjR&O4+g8aQ
zRcUEkHeu$<rP<-&xrbU%a(MXRp+{WJ$MSFQ=eykAW;8b-{#?xu#awm&V=HT`w=SMB
z#rXR93(HI8O{98n1@gFmDJ=NLRQ);2sBq%@m&a;Mj1(6~&9Rksp03BcaqHA`i=8@N
zDYH(T$I8xL{AUF}Yt-6Xfjn*V<83CZzfZfmN|8tAM#x)>G-XqpISc03r+s^R8q`E}
zZ|XBxa#&z%vV@rNoqCPl*)h*Kk|P(FiA+`mHAzh!?KWKk?Q;EixP0}A)2BnNyBv2^
z8qW<}yeD$g67$XJ<ssI6k(R$ts&AQXHT75SlF9L<S{FnMzT66IE0tJQCUUswGW#ss
zHDz3Tcb$;BWgz4(wHh3_;@Y6G?^`E1CeE|{e8$-3Lbbx;w%OOEn=h%TJ~c>cF`ulq
zHTC18ds)W~wKWwLS^oYpE>0;~aceH0y>IU9TNS1sgRHwAdi1wkDagpPTVHL(^&wd{
z`A6Ja4K-!`^#b<$D>7Fow5%vIa#9JIICEv{l@+oj@9s=kzu#=Wxo6v>C(-#2P0QDn
zOk2&kpY_kN3w)az_O+Zi{NR>w&g)fkUGkf5bc&W$7&yJvP&<5Hf8MRFYg0GpDY|T(
zEU2`w{O8YBpBWpve|^opxuZ}-Ol;GKnE6TP=BYlqpeWV?j%-;jizD6rdsdY394>ln
zo{<?B%yIq`@7@Z>S(+h>A0J;VVX%Pn(rOouz`JLDO|?=}Yny9bUi9IC<E2ZNv`X$5
zKR*{35D?&e(kHyGPO;y1Tl<+aHGB3RPt47|w!dkW#m8r}OX`27X6-)Z_x`G`rg5jY
zx&BFxi}y8mE&A%Ld**qyP_zEVA0HV$U+GH<>XYeAIWa*j>$rf^428|IidGdL6oQxe
z9K3vaa!(J>rOTHsD?TX1#eJXueSh`$ykq_H{xLB!dU~R_xf8Fii~Y0Vn|e|4CT;1v
z8Gl20jvh@desLis>-x4Z>q$2`?{98ja==0D%}r2pDN%XBAuC<JBycWh{79xy+;KVU
zcJ`}&i_Fu1wyisJY?@V;yP;%dW$T}h$8~2W>9(v8O#At9kKgjgFPG1Mwz%K!(VLr_
zS=iW&5)LrjtNDD^=)JgrfWzNkUnTA9YL=dV`{s>L_q4SeHyEtXuZ@dSoUHzTy~L{M
z>tSy_(%fgyJULN3F5$!U_@rR>dn>NCI5W0OT)VhuS=-(4C;1n03?gP6f1V$yB5)wA
zYGc4#4Yj9NRz_c0pWnWGdF9(=)s_qVpR2;_j=#LTytA(lv_SOe@n`4fpI_+Qe&WQ5
z9nb$-mAwJolGE7OIMuHF|G&R8P0Jb0wv|n-<4K-8XU^#fivLv=9lI1w=hi%zopWpZ
z^20rnS?-3Bpp+Hh|9PfVn4USGGxujrA^nYQVmwD?mSwpcY8u7*aRg32vq_<=uWy-S
zGuxH5zxVgK%gM=!h>3x=vLqQ@E`IDL_4n6bpT%xlfByZxGKgoT%C|q2>;C*ucK-i2
zf9v8IYZlB<F#2R9aieU(tw5f3Gw!_kMzg;<vpy-DR)4Ym`jx(<qMDk#PbZYmUIh)P
z2Bt*{sH&<a=I6&hn$g_s{IPUVRm=_n@A-E2#%Vp)x3~2ky?4)M*%^shhxXX;otuBY
zIe)*eZF%|D$1`-^d*ADMXCh^t{aNzw-t{LAKe)j&=S=dJBlEvnJm|817Rd0*J1R;}
zT<^#!(6Ga?8BeW4*xA`Xeg5n%bNcLA-F@qJ<=)*jb;^_}k4_5)8fJX{yy~w_+mq|@
zhi4il%g?Vdn(%zy>s4hko6A0}-M(SV#)Z$bKdmhF{j~4J+1rcnhgr8Ja^7TnyKKc=
zCw-BUKPSa)j<AD@uj75L7q_hy?v)Pze?MKZg~3?2BPJ%s!`plDf&~oPs~6=v=H%pj
zEWMh0b5m-}?y|K<46~(YXW92F28jH4vw5>ld|jLGY&YY)IXQn;E}Ly<_oM#5t+9U0
zfkRQdeqEjNn)CWjvFhH5amrWwk}SB26#s<JsB(I%QYF}7ZpHQDL^8+;o9a9`0xzH0
zr10wUa{jJG1%G}N%2hrQWZ;vra9Hj)H{;5R6|s3<UR>>bvX2h3%P#@leqc3!`EvEL
zvj4N)CeNLG`s|7oTDHp+Pn|fC{_PEO%pQs37Z(S=yy*OGXJBw%k<st;^UoHFY8Pas
z%LPxn@~HOY>_pl2z}wrlfhvU~j4R%9={+-a`lCMoVte>TgY)*QO-~(vt~S3;EBkYc
zfa!6a_?@q>tv!9Hm3yXjx!!r(?=qR0nc&?@@%#7vFcTCMwE6eran6km3wJ1V_4Yos
z|NoP}v$K<-=HpTEE9+ust9nmM$gX~$#%NvsPN(qantV_}eJzeFe7)MI8_Ct6d*r*t
z(;vObssC@?DYf`T$(#A6-EMbxU;epr`IWxpPkZ#MKHqUZzf$(_hL)V>ZO;s2^?IC_
z6gitEtz~@paAnN?d8eHDO@pnw1P--;Mv*`Kd_Mp2)2Bx}h1EA~-=6;c-CZ8pU;A4(
z<mKgoc2ViY?z&SNpPrsRO*eYk`5kPzZ*OVu`Eu#~o=;x<_o~<Hi-}2XRi3%me!8x*
zrbfri=jT_;9)04v+~u+K)6+Bbl0o$|S5eop)3$|PZ&ghF91pgu@;uPZnIL%R)w8#<
zhb}DCEi5rPoB7O%<8Z<@R>1>nA~(-4%??|6edo@dAMaJapK9^!)vK!OhQ-rn%sBk{
zy!^u(8#T(_NSwd0(CGMWftGhS4lZ54|5<17@(smBLDqdIZ`T!CH{ar0RJZn5mb;;h
zAp3!hnil0j)}FoG5B8@_cJZGVZr$bi=^NkEo9XZWB?NIOu9_UV?QU3bPL7V^^`?uW
zVyk4AdX>HBJA67@*3y#o$Ir9Vl1@0Nu(A~;yo+&L7vH~m`t)0cKJyl7tg+iQE3($>
zf5Oq6)|}?D;H!Rtk4r>8Sik=uAfM3sW@FghMT?9+eC<ts6OnmNxn)IUnyu54HqgY>
z)6@29@w4myOG_`faYHAr?x%*G-NZky<NFPAqpG(mcUl|e-#=D;MWbrZC$3yIp8)H=
z$Q$*k_L7y7J}(pHvQtl~noAxkJA9@)OMPYG^dF4cZ(bbo*}8bf5?N~}Nt+##etw&_
zPZwB}2CD9L<Mzx@RzLS3VEMdTfm$xhgMWPA|M$a}nC@2An7vlvU5d<;=FjW<z9P`1
z{)OVNQ(OG@{(Sa5zoP8I<{J?wf3+ns+B+_O_u$FOvPn`?osITyo}yUO<o0jMHIDrE
z0&2clt3h1?$q9l=h4IJxTt9v~y?^rT=o8o0CQF#DS$b>Yk^32&H{Gzzli4b5nsj59
zY1VN=X-7lHIUJS;kNuRs+LsjZXMeNZ`&Dxn9g}_LJL{7|Ze_?@4K+<Yz1ha;d7E=@
zM{Hfpp?Ic2#O2XEC8bLhf4@GKv8!n=zyJ1hw|?2-TTynLrYiNlJdw9<8RZ@4(^>OG
zbFKdUA2o-s%nL3oT=VbjoZhf27Z+(3=c=!syTr}4aMtQShl*oDt-DU%+V@uqGy@a3
zI11eSW~?mNem7~(oYT?ybB~;Ut^VrD#)r4I{@n8|ieIyh$0x7I=)bHHi?zDC+PmBB
zrMa0uSL<uu)XcHjJaM{QrRQ6Xwxj>;ADHs%_-;Sg(8u)c6Hjx5m+g|7KE44W5nE67
zgNO88ITF>LJWjFQUGR{}y6j(<nZ5s8jq;s!w!Q23?K-flH2mfL{haFlev6~GyJa00
zTI#{am-hU|#vR{Y9X&C>Zqh_W+utew)xTukZD*flzo1Oy@I=}0D?W*N3vPL4U726g
z*VJdXXH}WV<kA-bES;T}XXa?KP84vmf1+G(3z`W!5-88LC2H$pk?szU<a>LXD=OD2
ztEx^9UOw-^gM%l7cqCVJFtgvdvz&k4<>kgzm(?`ezUb)K_2k$8pC%d{wnFykhL||!
zvvN(l)?W1sO3o{uC|q;IqV9;3o&Orc_}bEm&*#1Fnmf0qzg6Iu;(D_xv*cquw@Tg|
zTk(*8wQQ^X|2;=nh3<QEOZ3>5%(t8zGrU)am0s;redib+aA4*4`_CVpn%eW@qx&u2
ziDBonBDUlTZvK64S@C7i{JhN1mjxfSCH6+XRWWt*HnW~_j^W-i&b?Rqk~c9i30YPe
z&FYnQUn%R#k?6KW!N@o>vohzN%#rf@KZQl79^6wI7sMgic;!REH{bbvX4>5^m;0Yy
zwp!~W=ck7iCkmaWx32>E?1#{ty$halY@K{%hVve`+!%=iLR%Nl*fLdH->7z%x}M%8
zA4iUb_CW$O8C@G6A731?{hikB?d=z~W;@5#?X(VFzHM=sZuZv4otrecrtkaNHaUO4
z@AAse5<h-EkGOeKtu^a}{)y*H<KrIf-T40Dn+I#kWDZZ99AaW+Qn>$?XVw|fZ3R=~
zE7<IB7O!ACdMs^YWwC&`{wcTZP8@$HHJxaQ-6e8-TdrcxT`3<wKStxUk_U%cB`d1T
z0<33gv`?8JP*?p*^U~r)Gj`<5pJn3>vYr$fy(L$WZyTS@{|le9+zoY}+cz&`Ug&AR
zb@G)C3%$?U{)RJkFNLma+xziY;j#Yj6ZQu>aqOMk<Z<3C_tueBSN|)jYj1Xw`+ul4
zVp~3c;_YqODr(OR>T0C-{rx7`#-HE1bm=m;bDFEd<Fd4t+x=kpU;lqL=n@6*T;>gr
zFY%epy?JD5xqf1*qW<ioM){5Rvnu{fx#gMV!l(J?5X-MmvvLkZ9sc*@vDohNc0myn
z|F;@W9L6g3H@}`aeY$($VRu1+2-~%pn>THdu@*bJulD-Q?eDEJGb?*!U!R*EZ+E0a
zaP5YzTh~nc+%aqU*)vZrncpv{JIWPP{Uzbp&SH!5S4+xtHkT{EWcz&meEQotTesv~
z2zqPL_VfZ%#(xVFlf7)hQAIaSxkx=asW1&RTp=o^wdcbj!D)JLogW|L%Q`OTG(%Cd
z<I9@t>+7CqnyrcY>bvya{ORE*Rt9gkC{&uY*nP1@=_|3bv#%#UIT5xd&bDQtb96$o
zvg-uHlU<z$|Nnmf@$dEh85cGxKi;!9)2w2{t&J=Kv&BxIn5sPUayg%{+>8ZfGKU}i
zm-panGW;KE?YUK3VY+UQ>%s{q|1_~l#;*5V9sYaK)mIfSm%am+Oq!Y<JTWyjX2<(n
z3*W`?i0d5zQGR}9JW^MBUS78S`LO+AMa7k1>t!nxT$ew7_I`iy&)@GsUHP<TcH^|y
zVYBQ%b=<mmM0R85Mw>77{1=b!?SEtW#b0w_!JpC@8`yJXuKES9-SXrE_v4ETQ?1xH
zI4)a#ZArKI<BH#J?QiTZSGsoX(gr7vg?ySFJRU_wdjI}?WMNS${F<dy|EI7!`}(Ap
zcXle;R`2p+OktYD#LW5YXF8Kvjzf5W!|}+?GsHz)?p|BAd*)KZF0a0%8{vmvJiga1
zpZ33@)$QI2QSB3re~k}h=UsGLqo&fzvCW9FTFPMV-w5Tk^Rt6|e8e6fd;8=t|8L`h
zgy5}@ITX*#5OERxa)?`hL*?hRO`A7o-rHmO`}_OlzO&7yR_Uw_JDfg$?&DKaS<cPv
zR@KpI71MonX`wT-RcX<)Zhf|k`|E{eWOG;jTrE(wSmQ|SE|(wo_O?`1PnMGMdhITs
zdgJ^3%SA5&Or{y_y?EiztN+@?*UmodyyySn>z4IPC4TKbRCB|Yam|~=2kBYMSB5>5
zNwdEE;!H`~MkenR@1|K(W=9`r;oL1@xk*%i?-k#-7ET<->a2mRd%j+aUK6zyw67U-
zT$<hgKgCw%?|l6H{C3JezU*(G`twu&$?MN1&t81+y1AUbetO!uHy-Qb)?HbzUwuZx
z)KyW{WXcO+^&OROB+Tpo&uw~>6U8U*x8D5Tf#f?DIWoT4T@zP&ob!5i_wM^mFVCp$
zoB!1|xXLHcdQ##=(F6B1C(P%YT(7Ow<<l@trtZ0{-o`ffpM8Ed>&jFnPoFX4@RrQ|
zNy*74UtM*++Nazi5F`+KWdHxa`Jl@J{O$j;99ZHx`NM|~3144bwfTOh_-R!SE4SE%
zU9sx(>WcXKN=w#6YOjsyjV!CNF?@bbu=tzK#^>h*tN+>DdXsaf>g%GPhxso*eYrgI
z&T@XSuumbzA(54lHE%zg&X@l)=U?ux;=-4%ccgc%mOZ^8#pUq9n-ivU_5bC&w(KIO
zPSfHyPbFnCj$HonsO8U{>{~~>3w`G7m~B@p_4#rC;ncem1P&>j*u90z!`C<U#015o
z)9>EByK(E*rxzAFKh^7)Gk0$0#Z97OVn(5-W~3ZHK3Pc0D=0yslaWz{m1RP~Q?8pI
zKU!?fZjW9cx1(Ry`+vXPqQvQX5w}j5xI2rB$sc=_ygKsxb1R#>Ha|-ruII@xc6b}n
zre4AQ!-hXs?Vz*v!CO0K^N1``oiTS#66?tp!;bQoXS*+Xu4_w8%li4{^5&YaS6!#+
zzCJ9S|0T$Jl7N%Q<favK9zA}{m~mxAVCUnqva+MsIUi4+KFzJH#>SG9Gv(;9No9}O
zUQV2ta{TDTxf2}9Vq`MS^A?;vcWh&3uvA6Wr3KFHxBTaN{pYt|;&{Bzi1nPulZ@gW
z1&^6Pz21M?zd3iv9ypRGd~<h!{$HD4D`n4b(6Hk8+EzT@u}Xy}o?GtmRliWx&X~i~
zxBl2Hr~T&TVQrfOH7}LI4?lXe>E<re8UFUR-R<tRee(0Y`sLPT9T#%y5L%+3wS3JQ
z9fmb)z4f+i-LOHy-afw9Bh7pETwljBGgeE>jLn-brll@Cd&Xt<R98nozl$H&=zKCZ
zI&uDlg1X_vH$N(hf`d-%FSgEgV~gClQRK<9q{P(Ly_=1<#>TF^z034#)b?Xr!}YUF
zb3E3%^{%+Qh_y6&+mTDx!rtn~-f@p}l-roO(M83r!1iI)#s9+Vg++vqOnsrf<67y{
zhu`==AL}rexL0WLHOuq(v80`v1;70}EEukT7nObekE<jqp=7a>rHb%z(MLO-c&2we
zC^za@X#05P0k<e)7q^xykE$xW>3T;C|JCTQ^Sc#%N-^16we#cK?anhSHWu-Av<NI(
z=II#XryI3}K|xn{?U9dr_SnpsJNNXS_0y+|7Zw&Wh=_?zT7PxY?AfPVFCUlueq%;a
z`UMRy*5L4|K@W?wPVL&sBqb8?E@sE`w^J5v*YbM#{Q8}p>pxvrJv-OjY?k%)KW~j1
z7HRJ44Z1G&>gJ*cJW>HBbGzQH{`p&au~P@1?l1q4)%*WnIaO@EbV~fPN3XqXrWHM(
zQS|)&EbII--3tkgt&0{Kp3Pjf#bxp`#jj~<_W!@d*BvV`7wO$6=N1+w_IR1^s%ghB
z2YlIcG2;LeYp>hErbYG9St4sptaMDQxJ0>&O2eMK+BG>mgLD61&Oed5lB=8+KU^m+
z-pjgxvA2~;%*te%*Twz1r5Pq%UJF^h8d<H@s_xno_u|u9i<Jy(c7L9)!Owa&*8ldR
z=>@!9OkIn9-ml-aC|Qb|mD^i(+BYjXxzI14BQ_VBXPd41C^}=_o;@|Qw&XC|?zz&Z
z)N*n{(~3DdIyxJ+Z3CSub@ceA&6`i2JGacaoiFvCxrN1yLx&FS?u*}9F-=?i{l6(e
zfh7%Wy>9jM6JC|HR>fXlqT!k!XIhn$8S};TUZwcb<)0ZdOvI{wN4_etGLfqN_fF$Q
ziIwgDcQgKdc3!US5-4(L-Cc+I``7=fsnh6cTBK2aZl(OP|9>>B<QIIuAO7=q;NExN
z|9p6LuU&KUv6rgd0?!<{7ID3}zu*4%x3|hBCR4)JMj0j^Vlk28Jv~iV`*YoF^L#Z`
z)ulg*+|ta#wrzcJyFOv%_WuPpqj#9*9co%WfBm&T-zUwVfBXRZ?!ph>?F+74uA0I7
zx=!KKvC?V#{%?#s$8M1I!olwUr}&D}SBs{9?v=Nla%0BrnhzhB^T^tH=|8XecGA*k
zj*V;nbMBpDXNvvLJv`BATxBUg<KO4U>pwHDx&0;n*0${U$In^*+S~KV-#V{9+x*kx
zHr*;q`4yl4RQzmRexv?J%e`~vuRksdJi54k-r-}*o-O~GmXcyna-lix<M-sJ+wZ@A
z`!izR^Y+!=%zIM=56O5qhA`gVp1<6Cy55%D+uME!ADgNj9<)C0=4*jvesiN1e%6^`
z-d^?f)y3b9o80HE@^*A&JUvZ!as7I|8#iC3%d6yGa}g32{`$?7Nhfm8jEDUE3o?WM
zzUj!z4&HL_%;MDGy|r`o_kEDDt@?7{w7329?1#^e+|J*>^!oh8EA8!zii^Ad-(6Xo
zy{qi%`Rgm+KX=c~mR)!5*Kf-vtMmP;-Qus`W^cLrC*L;vyxzR3-?gUG_scu8e?NLP
z)Sg%IN<|$<;yIK2x?gjdKHNF;(Io%PqB6O~pfi3eDlBS$f4lm+gg-GRYFmzHN{UMK
zww%OUTQakb3%V(pn~PWfUgYavTU-0`*4EXhI$Jh=`26{CBfA`fg1WkUK5LhNlf>fL
z+aE{nEfiN!cA5I<*|WCUvuEEjY!PtcP;3zhRbibdV0z^4U0G{u>sMD+E-n*EbkWh#
zDJU&fwYQJAdnhiNl%DRsyX-AP%C{x~r;r8_7pE%%^78Uql{u7Cl9Qc%e0pvfwg_h3
z-)DR9;6c!!F~?$Mc|}e|unlLXiMW6*a^l#`c_!-?1B1X4PZ!4!RZyo6<bXpto{lPD
zr7Z^0pfzq_HnKL5Qd0#ht6A^&{a$zFHRz!HPp9=k3mGFeCb6D8d9un+o#*B()9e?Q
zm-EN&E=zrRX=&DRLAG<pkGDTQ-aox+?*9Gu-qZD-{(L?^{q!{5DnGRrfn&~GN{Xuj
zqoSmi`_F$iGkxB}ZvA~bUjKUYCWnnr<^<@d>Pt&Ft;^pniQiwhWZAM+6T&2BmEWsu
zUp}v@Yt0&+oSYocO3uUW{NdKq3>*Rj1K-@+I~#O7^MeD8yVu#5z7qNS`}^~6Z*N~&
z8$I2%TWn*&LnqNmT#79ZC-+9Su5fejmrH$mYU+_=$EH>Ny|y+Qv?Kn`&f*)lZf&ag
zm;}0~Zkld%#kZU3U+08L%+lZgXA)>?y#9Y3LtO3G(6Dteo<&7Qetv#h%Z1yXoYvoe
z<ofmLbLPwmS|7i!#`5#CvyWe|-_Mrt<;6wN#?<Zis<_R~&1>C6oj97+m0g@d7Jqzv
zy!g!xL(qPkp!N6n*V{X{@f^H%O^hKrI=YQV^3X!(_Aipb5(@VA_C-ZS6|Yt<@9Ni$
z+auu`7_mKXZr8~c#b2*hueT_B1KM1)>$TNfzvBy?+a+wPN<MDfSNl6?xgY3I#V?Y<
z9Ev?nA}&rZ0&8k)dZkRY3fB}qK6d2j(Uns?B)TqK2w=FiJwLwY%+aH)y>5qlrOiXU
zRC@x0f`nRITUFz-O{949^71}KDYpnLouFCl6msF|>FJSst4cpUHOsyA0d(8c>wPa@
zzPxec#uSUR{Cv;}hg;J`j;Y(($u->CnmyfO-Ng(KPtQQ*Nd`gnd*_|V?iFyF(%&P%
zxzHVQPxCa3X)|YPzIJBuoo&Y2B~|=q?jnsHJ9exP^pse+KhFQjRyPjCQ|@jZEh`qB
zn``}f{{KJAgT8|<f}S{WqH164{<^uxdZokNO%jjn*|UeiqW)ja$NkPuP5~mV+j4KO
zlJu3BS@rc*Vt&4VN{R}<%?AdCsI}8xyvV3rE9le_1X^%cWs-P^g-_PX#mR|@VdKV)
zpbO59%T@b4O>xS7_wL=5)#3e9wZp~aqqk%TPMbFE%xrW2qbY}OWSB@D>z6;j%y)KI
zfA0N#vb}DHI|P+OeAHS5+B`wdb=zI`Rx59J?dxm0pi6F6hpp|}-2%FT{_E@Om)Ay{
zSABVLaA)!J7uVOzgD%su+-bm~9kwRnU=!<=wbA0*+S-#QPmbJE@i8{rv8Cea)bI~q
zzdk)RRhxx{rQq2a$!BL~9-d=a%n-3HN7A{CXJPvJc_ukGCOkggzq#nCmyE3JRbIUo
z0XC1%&z9fUWH^6T#{cs%BmdZrRiG176%`d#`>w8wojuRCS}a~qN9Reu{XYdA9iH;?
zayA}`hNVlF?pw^oT>A4<s#(qrhq5v=&|M}M7C2_P3$dNJfB*lwG-=)FZJ>eiqtho(
zo@`n9NoD2Am0w<6<@WdYw_Psc#BsRvbD7O*^LI>36oeoJ(2SY;#a%YFd4NhCCyvBz
z2nk)y4sfZ{B9P|IrKH&6crk11n_F8~|JdKm&R_KK5GxlKSIEiFr?l69IK-{LqUhcJ
zn7vg~V|SM=yqfjCa`xWp??pd9J<YP5zkR#8b=jL07iuR>p8WFGR&92EIi1gCpi%_X
z4}bC`M0JsX6Gvd~lDFFg4lPJYOEXG5#Ik11nhjgFxU9aq=<>^g($dt&$9j1rja=4O
zDk&+QIDPu^Ys>$dDk?3WlhrnszmIe4m#e-0wXUuXbO^}W=<Szw7C+aT|Ne2mJ!o%e
zr?C38-*!=J#p>(pgMx!k?}-fx68iV=-;0u6tB#2{aVV~8?GfNq<hj%(s(s?@S=ZH9
zi=Lhmy>sV|gn6FK%a<>++%NA2EztY*_4Ve;&(DI^-`|ocT>AQ2>YE!IuNLhCosGoI
z&KGhz8C1Nt`MGtp2(X<!bcjh`UmtXa%duYR<3B$?uY5Amox#JyBjN3>tu5{ClV{EH
znrl@GYL9>pC%kn_iorFo;{V_8lBQWAU5h^4|Nn3LZ1em}tHbr<>V7_bbo+1W@jhA5
z{YqcHl<X>f?dIjhwKeOiR^jY5YjncaMzyYAuMgTG{N;kP&Br6cN3Z|?JEyX;GUxWT
z-YZu^+<GLyI}VbPlt2fa{QLLMB=b^>Yq!|NC7zS3>-ckWa%NbSYDt^rC>R?Hv$MB9
zdR<~A8@(;(;l|@~htHkkYnZI=zbXH|9q2UCx;ndc>(-r_V>$WV-QD8%L3_~O+}zv_
zI$7q!hk}}#nhl#aJ$ku(KIlm3i0J6gKOXlp3y6vyZR3^h=;%<ewVhk__0`7{%KZkF
zpPmGLzi?}NzC5T+rmWly3g(r;%kO=E{s(k=V)1joygNG@ckj0LxBqLhHhTNM_kUXi
zoH|xb5>!%b2|RK3EbD^Y+uM#FZ)$4#@no`pM`!23n>S}pnIbZ;?$^tp?#VNa(?KWE
ztc%<06%-_tzvm;{`n}(xI*UP9VEW85={#}5Lq<mC#_n=`b^m!fg|n9|QQ1}g{#<na
zUROs)#()3*fi8-$EPi&U^qiz|+J_g5`-SA>{1OrrK!-l>d_M2+>C@e7qqk3*KmYu#
zt=W<W2@W$~H#4N2o8wtlW(F#13je&gxcJV#+SxOW)5YYYH>dILE`RT~{PM#mPmY|N
ztPZ-L<@fjZ`uolv?G~^6|Mz?4*Q?<lKYe=i^?LmC%l`JP34ecm&AGX0>5pyC&&^GK
zdTOeQs_MfxZ+sx<PNzRS)LQ<u=Jnd`Gi<BP%=7O(Inc-qI{V_h-S0JL*1w(XZ<lys
zfn&^$g2roWqaVM0>$}`<F6cVIncsy$>Hg^K`E|?p{CrvN^<=GuD~IBhX>;bRVK{X?
zzCN}_$IdS9<;BJAmo}%L7utUI<jFwrBxLmFv|c8S!a~>enXRp@Tnl=nOjrGwu}I_8
zpP!#a-QABrI{p0o{BRSg-cN70-=9{oXJhhlEoHYJjeUCx9y%>`Y-aPSsHph35p*g9
z*8&-<k`+fRK?l*RYHF_hQO3;16CfiiJGGgeUrhe??(+3a8t(mad*6RQcKGmO7ctks
zDVD|0G<2i4g_Kyue%!ca%NC*SnmRfmzrMX)-6Ltd?8lAo_v_a)oND0|p0YZ8y_VHn
zzl&L0yB2AjI?Qh$^JrUSWTcm)qhsgsKR+J#i)LqMgDy-76mjkB?G0r}{rBgmS6JAz
zMH*d`X3kvcGshyZu%sj;C^%Tu_2>Qb>c+;wfg-LuYkqD@%FJAub7#lKBah49-U^kp
zEP7JAU)_mA(IwU8URUtHRm~}<<_H{8`1?Bkf70<j*(J-D7r(t_%Em8u=GWKP-gl0j
zJI6QIuYLV`{pEghAANg!yQQUt!S$>_OiWByzID=(4x#D4zq~x$Z~qT8TmJR+b<n9N
z7S`6E&lsPdV$trlShKM5`np)3`F4Acl&m{0SKV`MZS>~k<9uzr(qT0<H#Q_%SXzq4
zzq_~B`r*TeJo0vXenh;#x0i88?eA~3`_+xp&OA8GZ?9r!Cnqj0UQ|@{;oCRx?)8bA
z{pMONS-$-9aryd!pPy2NgoQzO%INC8U3dJ>mdxOfQyjEcU;3|dWmRZ*Qxns<xz@*L
z8mEKqzxwp_bjH@GMT-}E*XXzLNCy3>*qVJk?a~s@H#asmpPsI7oN%CFw_Nq_Z*Q-x
z4(Ipx_y6<fPgno<7Z;oNR)4?uy;`Y7z$s)Zs8QVf<l#fd_xJX8c6EVn^fpXB_TbH%
zm`7%biHV@yf3L5v|9pU%|G~R=eQVe19;n?t<L2$#%p%)A^Ko%4irrndbY17q?y%KQ
zudR*Vl5z3Ty4O)#G8{89GG;#i^SnxR!Hx<I9UYy|`vOdI-|hW=FZuPgwK_37CfHVg
zn=o-=VA3v`1N`=X4tzdu-@kdYaqO;=g`ShuZrr*Rwkvwx{{8lkkN2w^8ct-Ft7r&Y
z8#VR!?>md#`5)Y4jnBx)_!zagUh8!_sC^#-+C(hCmigqw#63SAbvs;?e%#6}erZ+c
zYN5s2pk25-ckXOyX}Pc_(wIRneqYV`yqr|f2-mZ-vs3RKyLC&dy1LrP$mrcJJ!R#^
zSDaQ_ZOywotM2cwjg_C%#PniLJUcu4<=x%oou#3MhK4pjpG@BK;Se|Igq5R<?ezEk
zP_nbLn`-rbvcH|@-m0$_)!%YHYRvBM_uu(V>(r@JOb5=MU3=yA>nkfkhwO9k@vRFn
zQ*04fv}(!9CV@i_)<$jZYGh{rbR)UH@ad_kj~<Kb#UwmAG4be8fjjj_9>v+%*zBnM
ztOh#Psqg>ik5(lw4s;5ud&zivdMX+iY>4{CuxtKI<Mg6$Zz9jlu{?aRnf<+#?5>KB
zN}y{DwGCO<ZMr{wzm$8Ay#2l-Qx1Q!yLWN1`^IhCj-5We`pRqT@^?NN85)j`j^(k-
zHN2J@aVxe6h=Mlv9(oWN9lg2scUeqqtfXy~iJ_q(gU=j`iEnRj2i;rP)Z7fZ_j0nj
z|GF!dVmc8GOP8t&tNA26KR5Tsj~@o<=jQCbwsFtzcf0@m`~CjRZ1etx28M6%@1LJx
zn7m>0=Etq#aVtJuud)X%=ec%mnxt_WgF)`CEkf7r|9m(MYH2<_J-ztfpUQLdY)?Nr
z+8wz$&3Ea!^wiX&H#R1N?EU@yy}E(H1k>zm2IcSW1m)NN_>joN%*@Hl`*d#ky@$>G
zb`NHz&(qvE?bZ8d=jZ#+Hp`Xx{{QXWz22+SB@R5?Efv7T<+vuuNwE2TSJx58KkO!l
z4Bs8yyV_Y?o%N;4qX3N^9_}xfi5yuuTj7xc3o9$PnATD~E-o+YDW@#I+;|+G&40es
zx6!8ZUVF+({(E;SKdYIUnLYaQ#iXpPEGaWn^VqRt^GebfDtH`OYD9{5#;jSt{`k?O
zu0B3KN1i@SJ#*%aOL=+ul+#aNyn5BObLY+(^XAoE`q%2D7#1F$Twia$Y}vARZOT1;
zefu`&B_%0^g@q;M=IT~eS1%6HI(qYFWKLe*z28g!t3EB-xjXRQ<HwILUbyh#+~=D)
zW@6&v$<@`?ZSC#JDJd#^{QUQSOV4eeHFs|Bv17+Hrg~kxd|CMP>C@l$o!`BC_r?47
z<=?)2yK%z?fyt96mp|TffBCXyYTLGLOG-#kIQ6vX$>*OMV%>)J_VP!QKAucxYiR%V
zWcB*}e{Gc>oz_=-{Q11y-wRa@|K~n_{CLN{eSPQ7o!jr*TD@lV>eVYkv;s9m7VX>j
z?_R07xq0BqkVWg(=|x3F%_}`yfB5a&+&6FEy4ua}U$$(S_|4A`9w@9@wQAAYwQuFG
z&z(R2_{EEXTefYp(-O+h%X{?XiOQy%IVR@j_P;l?H2nVa<#S}s=ezU&zfE7k^x<N4
z^_$PdSFc?=_Ta$-_UoxeGhe)ZUA^)3zAdj_y^@fUs=8=vZDl35MQ{4)yS~$_dwkS{
zTb&+WT+iI_yx_D91H%LzM-~PK6>kAX28NSDE({C~n^*+tBCP%SdUJf;-?ygc85tNp
z%&*v8`>yH5Z~3~KsfQUD81{&5KLc{oFXo~hWs_WXs6Aw0U|{fc^>bP0l+XkKvemfm

literal 0
HcmV?d00001


From e40e3a94355369ecd4b3e68049a8f505d14e4e77 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Wed, 22 Aug 2012 10:53:41 +0000
Subject: [PATCH 109/115] Many minor docs updates  and edits.

[SVN r80137]
---
 doc/sf_and_dist/credits.qbk                  |  39 ++++---
 doc/sf_and_dist/distributions/nc_t.qbk       | 103 ++++++++++++-------
 doc/sf_and_dist/distributions/students_t.qbk |  60 +++++------
 doc/sf_and_dist/graphs/dist_graphs.cpp       |  11 ++
 doc/sf_and_dist/roadmap.qbk                  |  34 ++++--
 5 files changed, 152 insertions(+), 95 deletions(-)

diff --git a/doc/sf_and_dist/credits.qbk b/doc/sf_and_dist/credits.qbk
index fa747ca36..76fa9e0c0 100644
--- a/doc/sf_and_dist/credits.qbk
+++ b/doc/sf_and_dist/credits.qbk
@@ -26,19 +26,19 @@ Johan R'''&#xE5;'''de wrote the optimised floating-point classification
 and manipulation code, and nonfinite facets to permit C99 output of infinities and NaNs.
 (nonfinite facets were not added until Boost 1.47 but had been in use with Boost.Spirit).
 This library was based on a suggestion from Robert Ramey, author of Boost.Serialization.
-Paul A. Bristow expressed the need for better handling of 
+Paul A. Bristow expressed the need for better handling of
 [@http://www.open-std.org/jtc1/sc22/wg21/docs/papers/2006/n2022.pdf
 Input & Output of NaN and infinity for the C++ Standard Library]
 and suggested following the C99 format.
 
-Antony Polukhin improved lexical cast avoiding stringstream so that 
+Antony Polukhin improved lexical cast avoiding stringstream so that
 it was no longer necessary to use a globale C99 facet to handle nonfinites.
 
 H'''&#xE5;'''kan Ard'''&#xF6;''',
 Boris Gubenko, John Maddock,
 Markus Sch'''&#xF6;'''pflin
-and Olivier Verdier tested the floating-point library and 
-Martin Bonner, Peter Dimov and John Maddock provided valuable advice. 
+and Olivier Verdier tested the floating-point library and
+Martin Bonner, Peter Dimov and John Maddock provided valuable advice.
 
 Gautam Sewani coded the logistic distribution as part of a Google Summer of Code project 2008.
 
@@ -46,7 +46,8 @@ M. A. (Thijs) van den Berg coded the Laplace distribution.
 (Thijs has also threatened to implement some multivariate distributions).
 
 Thomas Mang requested the inverse gamma in chi squared distributions
-for Bayesian applications and helped in their implementation.
+for Bayesian applications and helped in their implementation,
+and provided a nice example of their use.
 
 Professor Nico Temme for advice on the inverse incomplete beta function.
 
@@ -60,22 +61,17 @@ We are grateful to Joel Guzman for helping us stress-test his
 program used to generate the html and pdf versions
 of this document, adding several new features en route.
 
-Thanks to Mark Coleman and Georgi Boshnakov for spot test values
-from __Mathematica, and of course,
-to Eric Weissten for nurturing __Mathworld, an invaluable resource. 
-
-The Skew-normal distribution and Owen's t function were written by Benjamin Sobotta.
-
 Plots of the functions and distributions were prepared in
 [@http://www.w3.org/ W3C] standard
 [@http://www.svg.org/ Scalable Vector Graphic (SVG)] format
 using a program created by Jacob Voytko during a
 [@http://code.google.com/soc/2007/ Google Summer of Code (2007)].
-Since browser support for rendering SVG is still not universal
-(Microsoft Internet Explorer, even IE 8 beta, still lacks native SVG support
+From 2012, the latest versions of all Internet Browsers have support
+for rendering SVG (with varying quality).  Older versions, especially
+(Microsoft Internet Explorer (before IE 9) lack native SVG support
 but can be made to work with
-[@http://www.adobe.com/svg/viewer/install/ Adobe's free SVG viewer] plugin),
-so the SVG files were batch converted to JPEG using
+[@http://www.adobe.com/svg/viewer/install/ Adobe's free SVG viewer] plugin).
+The SVG files can be converted to JPEG or PNG using
 [@http://www.inkscape.org/ Inkscape].
 
 We are also indebted to Matthias Schabel for managing the formal Boost-review
@@ -83,10 +79,21 @@ of this library, and to all the reviewers - including Guillaume Melquiond,
 Arnaldur Gylfason, John Phillips, Stephan Tolksdorf and Jeff Garland
 - for their many helpful comments.
 
+Thanks to Mark Coleman and Georgi Boshnakov for spot test values
+from __Mathematica, and of course,
+to Eric Weissten for nurturing __Mathworld, an invaluable resource.
+
+The Skew-normal distribution and Owen's t function were written by Benjamin Sobotta.
+
+We thank Thomas Mang for persuading us to allow t distributions
+to have infinite degrees of freedom
+and contributing to some long discussions about how to improve accuracy
+for large non-centrality and/or large degrees of freedom.
+
 [endsect] [/section:credits Credits and Acknowledgements]
 
 [/
-  Copyright 2006, 2007, 2008, 2009, 2010 John Maddock and Paul A. Bristow.
+  Copyright 2006, 2007, 2008, 2009, 2010, 2012 John Maddock and Paul A. Bristow.
   Distributed under the Boost Software License, Version 1.0.
   (See accompanying file LICENSE_1_0.txt or copy at
   http://www.boost.org/LICENSE_1_0.txt).
diff --git a/doc/sf_and_dist/distributions/nc_t.qbk b/doc/sf_and_dist/distributions/nc_t.qbk
index c0420682b..68707c014 100644
--- a/doc/sf_and_dist/distributions/nc_t.qbk
+++ b/doc/sf_and_dist/distributions/nc_t.qbk
@@ -2,9 +2,9 @@
 
 ``#include <boost/math/distributions/non_central_t.hpp>``
 
-   namespace boost{ namespace math{ 
+   namespace boost{ namespace math{
 
-   template <class RealType = double, 
+   template <class RealType = double,
              class ``__Policy``   = ``__policy_class`` >
    class non_central_t_distribution;
 
@@ -23,18 +23,18 @@
       // Accessor to degrees_of_freedom parameter v:
       RealType degrees_of_freedom()const;
 
-      // Accessor to non-centrality parameter lambda:
+      // Accessor to non-centrality parameter delta:
       RealType non_centrality()const;
    };
-   
+
    }} // namespaces
-   
+
 The noncentral T distribution is a generalization of the __students_t_distrib.
-Let X have a normal distribution with mean [delta] and variance 1, and let 
+Let X have a normal distribution with mean [delta] and variance 1, and let
 [nu] S[super 2] have
-a chi-squared distribution with degrees of freedom [nu]. Assume that 
+a chi-squared distribution with degrees of freedom [nu]. Assume that
 X and S[super 2] are independent. The
-distribution of t[sub [nu]]([delta])=X/S is called a 
+distribution of t[sub [nu]]([delta])=X/S is called a
 noncentral t distribution with degrees of freedom [nu] and noncentrality
 parameter [delta].
 
@@ -45,25 +45,26 @@ This gives the following PDF:
 where [sub 1]F[sub 1](a;b;x) is a confluent hypergeometric function.
 
 The following graph illustrates how the distribution changes
-for different values of [delta]:
+for different values of [nu] and [delta]:
 
 [graph nc_t_pdf]
+[graph nc_t_cdf]
 
 [h4 Member Functions]
 
-      non_central_t_distribution(RealType v, RealType lambda);
-      
+      non_central_t_distribution(RealType v, RealType delta);
+
 Constructs a non-central t distribution with degrees of freedom
 parameter /v/ and non-centrality parameter /delta/.
 
-Requires v > 0 and finite delta, otherwise calls __domain_error.
+Requires /v/ > 0 (including positive infinity) and finite /delta/, otherwise calls __domain_error.
 
       RealType degrees_of_freedom()const;
-      
+
 Returns the parameter /v/ from which this object was constructed.
 
       RealType non_centrality()const;
-      
+
 Returns the non-centrality parameter /delta/ from which this object was constructed.
 
 [h4 Non-member Accessors]
@@ -76,18 +77,16 @@ The domain of the random variable is \[-[infin], +[infin]\].
 [h4 Accuracy]
 
 The following table shows the peak errors
-(in units of [@http://en.wikipedia.org/wiki/Machine_epsilon epsilon]) 
+(in units of [@http://en.wikipedia.org/wiki/Machine_epsilon epsilon])
 found on various platforms with various floating-point types.
 Unless otherwise specified, any floating-point type that is narrower
 than the one shown will have __zero_error.
 
 [table Errors In CDF of the Noncentral T Distribution
-[[Significand Size] [Platform and Compiler] [[nu],[delta] < 600]]
+[[Significand Size (bits)] [Platform and Compiler] [[nu], [delta] < 600]]
 [[53] [Win32, Visual C++ 8] [Peak=120 Mean=26 ] ]
 [[64] [RedHat Linux IA32, gcc-4.1.1] [Peak=121 Mean=26] ]
-
 [[64] [Redhat Linux IA64, gcc-3.4.4] [Peak=122 Mean=25] ]
-
 [[113] [HPUX IA64, aCC A.06.06] [Peak=115 Mean=24] ]
 ]
 
@@ -96,25 +95,37 @@ than the one shown will have __zero_error.
 increases rapidly for [delta] > 500, likewise the accuracy decreases
 rapidly for very large [delta].]
 
-Accuracy for the quantile and PDF functions should be broadly similar,
-note however that the /mode/ is determined numerically and can not
-in principal be more accurate than the square root of machine epsilon.
+Accuracy for the quantile and PDF functions should be broadly similar.
+The /mode/ is determined numerically and cannot
+in principal be more accurate than the square root of
+floating-point type FPT epsilon, accessed using `boost::math::tools::epsilon<FPT>()`.
+For 64-bit `double`, epsilon is about 1e-16, so the fractional accuracy is limited to 1e-8.
 
 [h4 Tests]
 
-There are two sets of tests of this distribution: basic sanity checks
-compare this implementation to the test values given in
+There are two sets of tests of this distribution:
+
+Basic sanity checks compare this implementation to the test values given in
 "Computing discrete mixtures of continuous
 distributions: noncentral chisquare, noncentral t
 and the distribution of the square of the sample
 multiple correlation coefficient."
-Denise Benton, K. Krishnamoorthy, 
+Denise Benton, K. Krishnamoorthy,
 Computational Statistics & Data Analysis 43 (2003) 249-267.
-While accuracy checks use test data computed with this
+
+Accuracy checks use test data computed with this
 implementation and arbitary precision interval arithmetic:
 this test data is believed to be accurate to at least 50
 decimal places.
 
+The cases of large (or infinite) [nu] and/or large [delta] has received special
+treatment to avoid catastrophic loss of accuracy.
+New tests have been added to confirm the improvement achieved.
+
+From Boost 1.52, degrees of freedom [nu] can be +[infin]
+when the normal distribution located at [delta]
+(equivalent to the central Student's t distribution)
+is used in place for accuracy and speed.
 
 [h4 Implementation]
 
@@ -124,7 +135,7 @@ described in
 distributions: noncentral chisquare, noncentral t
 and the distribution of the square of the sample
 multiple correlation coefficient."
-Denise Benton, K. Krishnamoorthy, 
+Denise Benton, K. Krishnamoorthy,
 Computational Statistics & Data Analysis 43 (2003) 249-267.
 
 This uses the following formula for the CDF:
@@ -150,7 +161,7 @@ From this we can easily show that:
 and therefore we have a means to compute either the probability or its
 complement directly without the risk of cancellation error.  The
 crossover criterion for choosing whether to calculate the CDF or
-its complement is the same as for the 
+its complement is the same as for the
 __non_central_beta_distrib.
 
 The PDF can be computed by a very similar method using:
@@ -162,17 +173,27 @@ Where I[sub x][super '](a,b) is the derivative of the incomplete beta function.
 For both the PDF and CDF we switch to approximating the distribution by a
 Student's t distribution centred on [delta] when [nu] is very large.
 The crossover location appears to be when [delta]/(4[nu]) < [epsilon],
-this location was estimated by inspection of equation 2.6 in 
-"A Comparison of Approximations To Persentiles of the
+this location was estimated by inspection of equation 2.6 in
+"A Comparison of Approximations To Percentiles of the
 Noncentral t-Distribution".  H. Sahai and M. M. Ojeda,
-Revista Investigacion Operacional Vol 21, No 2, 2000, and confirmed by
-experimental testing.  See also 
-"Some Approximations to the Persentage Points of the Noncentral
+Revista Investigacion Operacional Vol 21, No 2, 2000, page 123.
+
+Equation 2.6 is a Fisher-Cornish expansion by Eeden and Johnson.
+The second term includes the ratio [delta]/(4[nu]),
+so when this term become negligible, this and following terms can be ignored,
+leaving just Student's t distribution centred on [delta].
+
+This was also confirmed by experimental testing.
+
+See also
+
+* "Some Approximations to the Percentage Points of the Noncentral
 t-Distribution". C. van Eeden. International Statistical Review, 29, 4-31.
-"Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
+
+* "Continuous Univariate Distributions".  N.L. Johnson, S. Kotz and
 N. Balkrishnan. 1995. John Wiley and Sons New York.
 
-The quantile is calculated via the usual 
+The quantile is calculated via the usual
 [link math_toolkit.toolkit.internals1.roots2
 derivative-free root-finding techniques],
 with the initial guess taken as the quantile of a normal approximation
@@ -182,13 +203,13 @@ There is no closed form for the mode, so this is computed via
 functional maximisation of the PDF.
 
 The remaining functions (mean, variance etc) are implemented
-using the formulas given in 
-Weisstein, Eric W. "Noncentral Student's t-Distribution." 
-From MathWorld--A Wolfram Web Resource. 
+using the formulas given in
+Weisstein, Eric W. "Noncentral Student's t-Distribution."
+From MathWorld--A Wolfram Web Resource.
 [@http://mathworld.wolfram.com/NoncentralStudentst-Distribution.html
 http://mathworld.wolfram.com/NoncentralStudentst-Distribution.html]
-and in the 
-[@http://reference.wolfram.com/mathematica/ref/NoncentralStudentTDistribution.html 
+and in the
+[@http://reference.wolfram.com/mathematica/ref/NoncentralStudentTDistribution.html
 Mathematica documentation].
 
 Some analytic properties of noncentral distributions
@@ -197,10 +218,12 @@ are surveyed and summarized by:
 
 Andrea van Aubel & Wolfgang Gawronski, Applied Mathematics and Computation, 141 (2003) 3-12.
 
+
+
 [endsect] [/section:nc_t_dist]
 
 [/ nc_t.qbk
-  Copyright 2008 John Maddock and Paul A. Bristow.
+  Copyright 2008, 2012 John Maddock and Paul A. Bristow.
   Distributed under the Boost Software License, Version 1.0.
   (See accompanying file LICENSE_1_0.txt or copy at
   http://www.boost.org/LICENSE_1_0.txt).
diff --git a/doc/sf_and_dist/distributions/students_t.qbk b/doc/sf_and_dist/distributions/students_t.qbk
index ea7877e92..ec48c0a3d 100644
--- a/doc/sf_and_dist/distributions/students_t.qbk
+++ b/doc/sf_and_dist/distributions/students_t.qbk
@@ -2,12 +2,12 @@
 
 ``#include <boost/math/distributions/students_t.hpp>``
 
-   namespace boost{ namespace math{ 
-      
-   template <class RealType = double, 
+   namespace boost{ namespace math{
+
+   template <class RealType = double,
              class ``__Policy``   = ``__policy_class`` >
    class students_t_distribution;
-   
+
    typedef students_t_distribution<> students_t;
 
    template <class RealType, class ``__Policy``>
@@ -15,13 +15,13 @@
    {
       typedef RealType value_type;
       typedef Policy   policy_type;
-      
+
       // Construct:
       students_t_distribution(const RealType& v);
-      
+
       // Accessor:
       RealType degrees_of_freedom()const;
-      
+
       // degrees of freedom estimation:
       static RealType find_degrees_of_freedom(
          RealType difference_from_mean,
@@ -30,21 +30,21 @@
          RealType sd,
          RealType hint = 100);
    };
-   
+
    }} // namespaces
-   
-A statistical distribution published by William Gosset in 1908. 
-His employer, Guinness Breweries, required him to publish under a 
+
+A statistical distribution published by William Gosset in 1908.
+His employer, Guinness Breweries, required him to publish under a
 pseudonym (possibly to hide that they were using statistics),
 so he chose "Student". Given N independent measurements, let
 
 [equation students_t_dist]
 
-where /M/ is the population mean,[' ''' &#x3BC; '''] is the sample mean, and /s/ is the 
+where /M/ is the population mean,[' ''' &#x3BC; '''] is the sample mean, and /s/ is the
 sample variance.
 
-Student's t-distribution is defined as the distribution of the random 
-variable t which is  - very loosely - the "best" that we can do not 
+Student's t-distribution is defined as the distribution of the random
+variable t which is  - very loosely - the "best" that we can do not
 knowing the true standard deviation of the sample.  It has the PDF:
 
 [equation students_t_ref1]
@@ -61,15 +61,15 @@ illustrates how the PDF varies with the degrees of freedom [nu]:
 [h4 Member Functions]
 
    students_t_distribution(const RealType& v);
-   
+
 Constructs a Student's t-distribution with /v/ degrees of freedom.
 
-Requires v > 0, otherwise calls __domain_error.  Note that 
-non-integral degrees of freedom are supported, and 
-meaningful under certain circumstances.
+Requires /v/ > 0, otherwise calls __domain_error.  Note that
+non-integral degrees of freedom are supported,
+and are meaningful under certain circumstances.
 
    RealType degrees_of_freedom()const;
-   
+
 Returns the number of degrees of freedom of this distribution.
 
    static RealType find_degrees_of_freedom(
@@ -80,15 +80,15 @@ Returns the number of degrees of freedom of this distribution.
       RealType hint = 100);
 
 Returns the number of degrees of freedom required to observe a significant
-result in the Student's t test when the mean differs from the "true" 
+result in the Student's t test when the mean differs from the "true"
 mean by /difference_from_mean/.
 
 [variablelist
 [[difference_from_mean][The difference between the true mean and the sample mean
                         that we wish to show is significant.]]
-[[alpha][The maximum acceptable probability of rejecting the null hypothesis 
+[[alpha][The maximum acceptable probability of rejecting the null hypothesis
         when it is in fact true.]]
-[[beta][The maximum acceptable probability of failing to reject the null hypothesis 
+[[beta][The maximum acceptable probability of failing to reject the null hypothesis
         when it is in fact false.]]
 [[sd][The sample standard deviation.]]
 [[hint][A hint for the location to start looking for the result, a good choice for this
@@ -99,10 +99,10 @@ mean by /difference_from_mean/.
 Remember that for a two-sided test, you must divide alpha by two
 before calling this function.]
 
-For more information on this function see the 
-[@http://www.itl.nist.gov/div898/handbook/prc/section2/prc222.htm 
+For more information on this function see the
+[@http://www.itl.nist.gov/div898/handbook/prc/section2/prc222.htm
 NIST Engineering Statistics Handbook].
-      
+
 [h4 Non-member Accessors]
 
 All the [link math_toolkit.dist.dist_ref.nmp usual non-member accessor functions] that are generic to all
@@ -117,14 +117,14 @@ distribution.
 
 [h4 Accuracy]
 
-The normal distribution is implemented in terms of the 
+The normal distribution is implemented in terms of the
 [link math_toolkit.special.sf_beta.ibeta_function incomplete beta function]
 and [link math_toolkit.special.sf_beta.ibeta_inv_function its inverses],
 refer to accuracy data on those functions for more information.
 
 [h4 Implementation]
 
-In the following table /v/ is the degrees of freedom of the distribution, 
+In the following table /v/ is the degrees of freedom of the distribution,
 /t/ is the random variate, /p/ is the probability and /q = 1-p/.
 
 [table
@@ -161,9 +161,9 @@ without the subtraction implied above.]]
 [[kurtosis excess][if (v > 4) 6 \/ (df - 4) else NaN]]
 ]
 
-If the moment index k is less than v, then the moment is undefined.
-Evaluating the moment will throw a 'domain_error' unless ignored by a policy,
-when it will return 'std::numeric_limits<>::quiet_NaN();'
+If the moment index /k/ is less than /v/, then the moment is undefined.
+Evaluating the moment will throw a __domain_error unless ignored by a policy,
+when it will return `std::numeric_limits<>::quiet_NaN();`
 
 (For simplicity, we have not implemented the return of infinity in some cases
 as suggested by [@http://en.wikipedia.org/wiki/Student%27s_t-distribution Wikipedia Student's t].
diff --git a/doc/sf_and_dist/graphs/dist_graphs.cpp b/doc/sf_and_dist/graphs/dist_graphs.cpp
index 535108d65..c5d960192 100644
--- a/doc/sf_and_dist/graphs/dist_graphs.cpp
+++ b/doc/sf_and_dist/graphs/dist_graphs.cpp
@@ -391,8 +391,19 @@ int main()
    nc_t_plotter.add(boost::math::non_central_t(10, 0), "v=10, &#x3B4;=0");
    nc_t_plotter.add(boost::math::non_central_t(10, 5), "v=10, &#x3B4;=5");
    nc_t_plotter.add(boost::math::non_central_t(10, 10), "v=10, &#x3B4;=10");
+   nc_t_plotter.add(boost::math::non_central_t(std::numeric_limits<double>::infinity(), 15), "v=inf, &#x3B4;=15");
    nc_t_plotter.plot("Non Central T PDF", "nc_t_pdf.svg");
 
+   distribution_plotter<boost::math::non_central_t>
+     nc_t_CDF_plotter(false);
+   nc_t_CDF_plotter.add(boost::math::non_central_t(10, -10), "v=10, &#x3B4;=-10");
+   nc_t_CDF_plotter.add(boost::math::non_central_t(10, -5), "v=10, &#x3B4;=-5");
+   nc_t_CDF_plotter.add(boost::math::non_central_t(10, 0), "v=10, &#x3B4;=0");
+   nc_t_CDF_plotter.add(boost::math::non_central_t(10, 5), "v=10, &#x3B4;=5");
+   nc_t_CDF_plotter.add(boost::math::non_central_t(10, 10), "v=10, &#x3B4;=10");
+   nc_t_CDF_plotter.add(boost::math::non_central_t(std::numeric_limits<double>::infinity(), 15), "v=inf, &#x3B4;=15");
+   nc_t_CDF_plotter.plot("Non Central T CDF", "nc_t_cdf.svg");
+
    distribution_plotter<boost::math::beta_distribution<> >
       beta_plotter;
    beta_plotter.add(boost::math::beta_distribution<>(0.5, 0.5), "alpha=0.5, beta=0.5");
diff --git a/doc/sf_and_dist/roadmap.qbk b/doc/sf_and_dist/roadmap.qbk
index 41fa6f842..bc8f2277c 100644
--- a/doc/sf_and_dist/roadmap.qbk
+++ b/doc/sf_and_dist/roadmap.qbk
@@ -1,9 +1,9 @@
 [template history[]
 
-Currently open bug reports can be viewed 
+Currently open bug reports can be viewed
 [@https://svn.boost.org/trac/boost/query?status=assigned&status=new&status=reopened&component=math&col=id&col=summary&col=status&col=type&col=milestone&col=component&order=priority here].
 
-All bug reports including closed ones can be viewed 
+All bug reports including closed ones can be viewed
 [@https://svn.boost.org/trac/boost/query?status=assigned&status=closed&status=new&status=reopened&component=math&col=id&col=summary&col=status&col=type&col=milestone&col=component&order=priority here].
 
 [h4 Boost-1.52]
@@ -13,12 +13,28 @@ All bug reports including closed ones can be viewed
 [@https://svn.boost.org/trac/boost/ticket/6934 #6934] (reported by Florian Schoppmann)
 by adding a function check_out_of_range to test many possible bad parameters.
 This test revealed several distributions where the checks for bad parameters were ineffective,
-and these have been rectified. 
+and these have been rectified.
 * Fixed issue in Hankel functions that causes incorrect values to be returned for ['x < 0] and [nu] odd, see [@https://svn.boost.org/trac/boost/ticket/7135 #7135].
 * Fixed issues [@https://svn.boost.org/trac/boost/ticket/6517 #6517], [@https://svn.boost.org/trac/boost/ticket/6362 #6362],
 [@https://svn.boost.org/trac/boost/ticket/7053 #7053], [@https://svn.boost.org/trac/boost/ticket/2693 #2693],
 [@https://svn.boost.org/trac/boost/ticket/6937 #6937], [@https://svn.boost.org/trac/boost/ticket/7099 #7099].
 
+* Permitted infinite degrees of freedom [@https://svn.boost.org/trac/boost/ticket/7259 #7259]
+implemented using the normal distribution (requested by Thomas Mang).
+* Much enhanced accuracy for large degrees of freedom [nu] and/or large non-centrality [delta]
+by switching to use the Students t distribution
+(or Normal distribution for infinite degrees of freedom)
+ centered at delta,
+when [delta] / (4 * [nu])  < epsilon for the floating-point type in use.
+[@https://svn.boost.org/trac/boost/ticket/7259 #7259].
+It was found that the incomplete beta was suffering from serious cancellation errors
+when degrees of freedom was very large. (That has now been fixed in our code,
+but any code based on Didonato and Morris's original papers
+(probably every implementation out there actually) will have the same issue).
+
+[h4 Boost-1.51]
+See Boost-1.52 - some items were added but not listed in time for the release.
+
 [h4 Boost-1.50]
 
 * Promoted math constants to be 1st class citizens,
@@ -29,7 +45,7 @@ built-in float, double, long double via three namespaces.
 * Corrected issue [@https://svn.boost.org/trac/boost/ticket/6627 #6627 nonfinite_num_put formatting of 0.0 is incorrect]
 based on a patch submitted by K R Walker.
 * Changed constant initialization mechanism so that it is thread safe even for user-defined types, also
-so that user defined types get the full precision of the constant, even when `long double` does not.  
+so that user defined types get the full precision of the constant, even when `long double` does not.
 So for example 128-bit rational approximations will work with UDT's and do the right thing, even though
 `long double` may be only 64 or 80 bits.
 * Fixed issue in `bessel_jy` which causes Y[sub 8.5](4[pi]) to yield a NaN.
@@ -66,7 +82,7 @@ provided by Thomas Mang.
 
 * Enabled long double support on OpenBSD (issue [@https://svn.boost.org/trac/boost/ticket/6014 #6014]).
 
-* Changed nextafter and related functions to behave in the same way as other implementations - so that nextafter(+INF, 0) 
+* Changed nextafter and related functions to behave in the same way as other implementations - so that nextafter(+INF, 0)
 is a finite value (issue [@https://svn.boost.org/trac/boost/ticket/5823 #5832]).
 
 * Changed tuple include configuration to fix issue when using in conjunction with Boost.Tr1 (issue [@https://svn.boost.org/trac/boost/ticket/5934 #5934]).
@@ -95,7 +111,7 @@ examples of use for C99 format infinity and NaN, and documentation.
 [h4 Boost-1.46.0]
 
 * Added Wald, Inverse Gaussian and geometric distributions.
-* Added information about configuration macros. 
+* Added information about configuration macros.
 * Added support for mpreal as a real-numbered type.
 
 [h4 Boost-1.45.0]
@@ -129,7 +145,7 @@ returning garbage values for non-integer degrees of freedom between 2 and 3.
 [h4 Boost-1.38.0]
 
 * Added Johan R'''&#xE5;'''de's optimised floating point classification routines.
-* Fixed code so that it compiles in GCC's -pedantic mode (bug report 
+* Fixed code so that it compiles in GCC's -pedantic mode (bug report
 [@https://svn.boost.org/trac/boost/ticket/1451 #1451]).
 
 [h4 Boost-1.37.0]
@@ -175,7 +191,7 @@ and brought them into line with the rest of the code.
 * Implemented the main probability distribution and density functions.
 * Implemented digamma.
 * Added more factorial functions.
-* Implemented the Hermite, Legendre and Laguerre polynomials plus the 
+* Implemented the Hermite, Legendre and Laguerre polynomials plus the
 spherical harmonic functions from TR1.
 * Moved Xiaogang Zhang's elliptic integral code into the library,
 and brought them into line with the rest of the code.
@@ -211,7 +227,7 @@ SVN Revisions:
 Sandbox and trunk last synchonised at revision: .
 
 ]
-[/ 
+[/
   Copyright 2006 - 2010 John Maddock and Paul A. Bristow.
   Distributed under the Boost Software License, Version 1.0.
   (See accompanying file LICENSE_1_0.txt or copy at

From c1b086325db4680580ab69c509cfef09dc911fd7 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 23 Aug 2012 13:43:44 +0000
Subject: [PATCH 110/115] Use normal distribution for v > 1/eps

[SVN r80156]
---
 .../math/distributions/non_central_t.hpp      | 11 +++++++++-
 .../boost/math/distributions/students_t.hpp   | 22 ++++---------------
 2 files changed, 14 insertions(+), 19 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 05c934fdd..e78cdf71b 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -520,7 +520,16 @@ namespace boost
                return delta;
             }
             BOOST_MATH_STD_USING
-            return delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f), pol);
+            if (v > 1 / boost::math::tools::epsilon<T>() )
+            {
+              normal_distribution<T, Policy> n(delta, 1);
+              return boost::math::mean(n); 
+            }
+            else
+            {
+             return delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f), pol);
+            }
+            // Other moments use mean so using normal distribution is propagated.
          }
 
          template <class T, class Policy>
diff --git a/include/boost/math/distributions/students_t.hpp b/include/boost/math/distributions/students_t.hpp
index 5ed4c9877..fef021ecb 100644
--- a/include/boost/math/distributions/students_t.hpp
+++ b/include/boost/math/distributions/students_t.hpp
@@ -27,20 +27,6 @@
 
 namespace boost{ namespace math{
 
-template <class RealType, class Policy>
-inline bool check_df(const char* function, RealType const& df, RealType* result, const Policy& pol)
-{  // df > 0 or +infinity are allowed.
-   // if((df <= 0) || (boost::math::isnan)(df)) // but use signbit to ensure catch -inf and -NaN.
-   if(((boost::math::signbit)(df) != 0) || (boost::math::isnan)(df))
-   { // is bad df <= 0 or NaN or -infinity.
-      *result = policies::raise_domain_error<RealType>(
-         function,
-         "Degrees of freedom argument is %1%, but must be > 0 !", df, pol);
-      return false;
-   }
-   return true;
-} // check_df
-
 template <class RealType = double, class Policy = policies::policy<> >
 class students_t_distribution
 {
@@ -51,7 +37,7 @@ public:
    students_t_distribution(RealType df) : df_(df)
    { // Constructor.
       RealType result;
-      check_df( // Checks that df > 0 or df == inf.
+      detail::check_df_gt0_to_inf( // Checks that df > 0 or df == inf.
          "boost::math::students_t_distribution<%1%>::students_t_distribution", df_, &result, Policy());
    } // students_t_distribution
 
@@ -102,7 +88,7 @@ inline RealType pdf(const students_t_distribution<RealType, Policy>& dist, const
       "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", x, &error_result, Policy()))
       return error_result;
    RealType df = dist.degrees_of_freedom();
-   if(false == check_df( // Check that df > 0 or == +infinity.
+   if(false == detail::check_df_gt0_to_inf( // Check that df > 0 or == +infinity.
       "boost::math::pdf(const students_t_distribution<%1%>&, %1%)", df, &error_result, Policy()))
       return error_result;
 
@@ -150,7 +136,7 @@ inline RealType cdf(const students_t_distribution<RealType, Policy>& dist, const
    RealType df = dist.degrees_of_freedom();
    // Error check:
 
-   if(false == check_df(  // Check that df > 0 or == +infinity.
+   if(false == detail::check_df_gt0_to_inf(  // Check that df > 0 or == +infinity.
       "boost::math::cdf(const students_t_distribution<%1%>&, %1%)", df, &error_result, Policy()))
       return error_result;
 
@@ -224,7 +210,7 @@ inline RealType quantile(const students_t_distribution<RealType, Policy>& dist,
    RealType df = dist.degrees_of_freedom();
    static const char* function = "boost::math::quantile(const students_t_distribution<%1%>&, %1%)";
    RealType error_result;
-   if(false == (check_df( // Check that df > 0 or == +infinity.
+   if(false == (detail::check_df_gt0_to_inf( // Check that df > 0 or == +infinity.
       function, df, &error_result, Policy())
          && detail::check_probability(function, probability, &error_result, Policy())))
       return error_result;

From 55b5b2fb00c72222e3f5be395d495ef5a7367b0a Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Thu, 23 Aug 2012 13:49:00 +0000
Subject: [PATCH 111/115] Rebuilt with latest trunk quickbook and Docbook
 1.77.1 style sheets

[SVN r80157]
---
 doc/sf_and_dist/html/index.html               |    9 +-
 doc/sf_and_dist/html/index/s13.html           |  705 ++++-----
 doc/sf_and_dist/html/index/s14.html           |   99 +-
 doc/sf_and_dist/html/index/s15.html           |  143 +-
 doc/sf_and_dist/html/index/s16.html           |  111 +-
 doc/sf_and_dist/html/index/s17.html           | 1331 +++++++++--------
 .../html/math_toolkit/backgrounders.html      |    7 +-
 .../backgrounders/implementation.html         |   49 +-
 .../math_toolkit/backgrounders/lanczos.html   |   19 +-
 .../html/math_toolkit/backgrounders/refs.html |   13 +-
 .../backgrounders/relative_error.html         |    9 +-
 .../math_toolkit/backgrounders/remez.html     |   27 +-
 .../html/math_toolkit/constants.html          |    7 +-
 .../html/math_toolkit/constants/FAQ.html      |   49 +-
 .../math_toolkit/constants/constants.html     |    7 +-
 .../html/math_toolkit/constants/intro.html    |   15 +-
 .../math_toolkit/constants/new_const.html     |    7 +-
 .../html/math_toolkit/constants/tutorial.html |    7 +-
 .../constants/tutorial/non_templ.html         |    7 +-
 .../constants/tutorial/templ.html             |    7 +-
 .../constants/tutorial/user_def.html          |   17 +-
 doc/sf_and_dist/html/math_toolkit/dist.html   |    7 +-
 .../html/math_toolkit/dist/dist_ref.html      |    7 +-
 .../dist/dist_ref/dist_algorithms.html        |   13 +-
 .../math_toolkit/dist/dist_ref/dists.html     |    7 +-
 .../dist/dist_ref/dists/bernoulli_dist.html   |   19 +-
 .../dist/dist_ref/dists/beta_dist.html        |   27 +-
 .../dist/dist_ref/dists/binomial_dist.html    |   41 +-
 .../dist/dist_ref/dists/cauchy_dist.html      |   19 +-
 .../dist/dist_ref/dists/chi_squared_dist.html |   23 +-
 .../dist/dist_ref/dists/exp_dist.html         |   21 +-
 .../dist/dist_ref/dists/extreme_dist.html     |   15 +-
 .../dist/dist_ref/dists/f_dist.html           |   17 +-
 .../dist/dist_ref/dists/gamma_dist.html       |   15 +-
 .../dist/dist_ref/dists/geometric_dist.html   |   37 +-
 .../dist_ref/dists/hypergeometric_dist.html   |   17 +-
 .../dists/inverse_chi_squared_dist.html       |   19 +-
 .../dist_ref/dists/inverse_gamma_dist.html    |   15 +-
 .../dist_ref/dists/inverse_gaussian_dist.html |   17 +-
 .../dist/dist_ref/dists/laplace_dist.html     |   19 +-
 .../dist/dist_ref/dists/logistic_dist.html    |   15 +-
 .../dist/dist_ref/dists/lognormal_dist.html   |   15 +-
 .../dist/dist_ref/dists/nc_beta_dist.html     |   17 +-
 .../dist_ref/dists/nc_chi_squared_dist.html   |   19 +-
 .../dist/dist_ref/dists/nc_f_dist.html        |   17 +-
 .../dist/dist_ref/dists/nc_t_dist.html        |  106 +-
 .../dists/negative_binomial_dist.html         |   39 +-
 .../dist/dist_ref/dists/normal_dist.html      |   15 +-
 .../dist/dist_ref/dists/pareto.html           |   21 +-
 .../dist/dist_ref/dists/poisson_dist.html     |   15 +-
 .../dist/dist_ref/dists/rayleigh.html         |   21 +-
 .../dist/dist_ref/dists/skew_normal_dist.html |   23 +-
 .../dist/dist_ref/dists/students_t_dist.html  |   29 +-
 .../dist/dist_ref/dists/triangular_dist.html  |   21 +-
 .../dist/dist_ref/dists/uniform_dist.html     |   23 +-
 .../dist/dist_ref/dists/weibull_dist.html     |   23 +-
 .../html/math_toolkit/dist/dist_ref/nmp.html  |   65 +-
 .../html/math_toolkit/dist/future.html        |   15 +-
 .../html/math_toolkit/dist/stat_tut.html      |    7 +-
 .../dist/stat_tut/dist_params.html            |    7 +-
 .../math_toolkit/dist/stat_tut/overview.html  |    7 +-
 .../dist/stat_tut/overview/complements.html   |    7 +-
 .../dist/stat_tut/overview/generic.html       |    7 +-
 .../dist/stat_tut/overview/headers.html       |    7 +-
 .../dist/stat_tut/overview/objects.html       |    9 +-
 .../dist/stat_tut/overview/parameters.html    |    7 +-
 .../dist/stat_tut/overview/summary.html       |    9 +-
 .../math_toolkit/dist/stat_tut/variates.html  |    7 +-
 .../html/math_toolkit/dist/stat_tut/weg.html  |    7 +-
 .../dist/stat_tut/weg/binom_eg.html           |    7 +-
 .../stat_tut/weg/binom_eg/binom_conf.html     |   11 +-
 .../stat_tut/weg/binom_eg/binom_size_eg.html  |    7 +-
 .../binom_eg/binomial_coinflip_example.html   |    7 +-
 .../weg/binom_eg/binomial_quiz_example.html   |   11 +-
 .../dist/stat_tut/weg/c_sharp.html            |    7 +-
 .../math_toolkit/dist/stat_tut/weg/cs_eg.html |    7 +-
 .../stat_tut/weg/cs_eg/chi_sq_intervals.html  |    9 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_size.html  |    7 +-
 .../dist/stat_tut/weg/cs_eg/chi_sq_test.html  |    7 +-
 .../dist/stat_tut/weg/dist_construct_eg.html  |    9 +-
 .../dist/stat_tut/weg/error_eg.html           |    7 +-
 .../math_toolkit/dist/stat_tut/weg/f_eg.html  |    7 +-
 .../dist/stat_tut/weg/find_eg.html            |    7 +-
 .../weg/find_eg/find_location_eg.html         |    9 +-
 .../weg/find_eg/find_mean_and_sd_eg.html      |   17 +-
 .../stat_tut/weg/find_eg/find_scale_eg.html   |    9 +-
 .../dist/stat_tut/weg/geometric_eg.html       |   15 +-
 .../stat_tut/weg/inverse_chi_squared_eg.html  |   13 +-
 .../dist/stat_tut/weg/nag_library.html        |    7 +-
 .../dist/stat_tut/weg/nccs_eg.html            |    7 +-
 .../stat_tut/weg/nccs_eg/nccs_power_eg.html   |    7 +-
 .../dist/stat_tut/weg/neg_binom_eg.html       |    7 +-
 .../weg/neg_binom_eg/neg_binom_conf.html      |    7 +-
 .../weg/neg_binom_eg/neg_binom_size_eg.html   |    7 +-
 .../negative_binomial_example1.html           |    7 +-
 .../negative_binomial_example2.html           |    7 +-
 .../dist/stat_tut/weg/normal_example.html     |    7 +-
 .../weg/normal_example/normal_misc.html       |   21 +-
 .../math_toolkit/dist/stat_tut/weg/st_eg.html |    7 +-
 .../dist/stat_tut/weg/st_eg/paired_st.html    |    9 +-
 .../weg/st_eg/tut_mean_intervals.html         |    9 +-
 .../stat_tut/weg/st_eg/tut_mean_size.html     |    7 +-
 .../stat_tut/weg/st_eg/tut_mean_test.html     |    7 +-
 .../weg/st_eg/two_sample_students_t.html      |    7 +-
 .../html/math_toolkit/extern_c.html           |    7 +-
 .../html/math_toolkit/extern_c/c99.html       |   11 +-
 .../html/math_toolkit/extern_c/tr1.html       |   23 +-
 .../html/math_toolkit/extern_c/tr1_ref.html   |   13 +-
 .../html/math_toolkit/main_overview.html      |    7 +-
 .../math_toolkit/main_overview/building.html  |   13 +-
 .../main_overview/compilers_overview.html     |    7 +-
 .../main_overview/config_macros.html          |    7 +-
 .../math_toolkit/main_overview/contact.html   |    9 +-
 .../main_overview/conventions.html            |   11 +-
 .../main_overview/directories.html            |   15 +-
 .../main_overview/error_handling.html         |   39 +-
 .../html/math_toolkit/main_overview/faq.html  |    7 +-
 .../math_toolkit/main_overview/hints.html     |   11 +-
 .../math_toolkit/main_overview/history1.html  |  142 +-
 .../math_toolkit/main_overview/intro.html     |   13 +-
 .../main_overview/namespaces.html             |    7 +-
 .../main_overview/navigation.html             |   13 +-
 .../math_toolkit/main_overview/perf_over.html |    7 +-
 .../main_overview/pol_overview.html           |   11 +-
 .../main_overview/result_type.html            |    7 +-
 .../math_toolkit/main_overview/threads.html   |    7 +-
 .../html/math_toolkit/main_overview/tr1.html  |   23 +-
 doc/sf_and_dist/html/math_toolkit/perf.html   |    7 +-
 .../math_toolkit/perf/comp_compilers.html     |    7 +-
 .../html/math_toolkit/perf/comparisons.html   |   61 +-
 .../html/math_toolkit/perf/getting_best.html  |    7 +-
 .../html/math_toolkit/perf/interp.html        |    7 +-
 .../html/math_toolkit/perf/perf_over.html     |    7 +-
 .../html/math_toolkit/perf/perf_test_app.html |    7 +-
 .../html/math_toolkit/perf/tuning.html        |    7 +-
 doc/sf_and_dist/html/math_toolkit/policy.html |    7 +-
 .../math_toolkit/policy/pol_overview.html     |   11 +-
 .../html/math_toolkit/policy/pol_ref.html     |    7 +-
 .../policy/pol_ref/assert_undefined.html      |    7 +-
 .../policy/pol_ref/discrete_quant_ref.html    |   23 +-
 .../pol_ref/error_handling_policies.html      |   23 +-
 .../policy/pol_ref/internal_promotion.html    |    9 +-
 .../policy/pol_ref/iteration_pol.html         |    7 +-
 .../policy/pol_ref/namespace_pol.html         |    7 +-
 .../policy/pol_ref/pol_ref_ref.html           |    7 +-
 .../policy/pol_ref/policy_defaults.html       |   39 +-
 .../policy/pol_ref/precision_pol.html         |    7 +-
 .../math_toolkit/policy/pol_tutorial.html     |    7 +-
 .../pol_tutorial/ad_hoc_dist_policies.html    |    7 +-
 .../pol_tutorial/ad_hoc_sf_policies.html      |    7 +-
 .../changing_policy_defaults.html             |   11 +-
 .../pol_tutorial/namespace_policies.html      |    9 +-
 .../pol_tutorial/policy_tut_defaults.html     |    9 +-
 .../policy/pol_tutorial/policy_usage.html     |    9 +-
 .../pol_tutorial/understand_dis_quant.html    |   15 +-
 .../policy/pol_tutorial/user_def_err_pol.html |    9 +-
 .../policy/pol_tutorial/what_is_a_policy.html |    9 +-
 .../html/math_toolkit/special.html            |    7 +-
 .../html/math_toolkit/special/airy.html       |    7 +-
 .../html/math_toolkit/special/airy/ai.html    |   17 +-
 .../html/math_toolkit/special/airy/aip.html   |   17 +-
 .../html/math_toolkit/special/airy/bi.html    |   17 +-
 .../html/math_toolkit/special/airy/bip.html   |   17 +-
 .../html/math_toolkit/special/bessel.html     |    7 +-
 .../math_toolkit/special/bessel/bessel.html   |   17 +-
 .../special/bessel/bessel_over.html           |   13 +-
 .../math_toolkit/special/bessel/mbessel.html  |   19 +-
 .../special/bessel/sph_bessel.html            |   17 +-
 .../html/math_toolkit/special/ellint.html     |    7 +-
 .../math_toolkit/special/ellint/ellint_1.html |   17 +-
 .../math_toolkit/special/ellint/ellint_2.html |   17 +-
 .../math_toolkit/special/ellint/ellint_3.html |   23 +-
 .../special/ellint/ellint_carlson.html        |   17 +-
 .../special/ellint/ellint_intro.html          |   19 +-
 .../html/math_toolkit/special/expint.html     |    7 +-
 .../math_toolkit/special/expint/expint_i.html |   23 +-
 .../math_toolkit/special/expint/expint_n.html |   17 +-
 .../html/math_toolkit/special/factorials.html |    7 +-
 .../special/factorials/sf_binomial.html       |   13 +-
 .../factorials/sf_double_factorial.html       |   13 +-
 .../special/factorials/sf_factorial.html      |   17 +-
 .../factorials/sf_falling_factorial.html      |   13 +-
 .../factorials/sf_rising_factorial.html       |   13 +-
 .../html/math_toolkit/special/hankel.html     |    7 +-
 .../special/hankel/cyl_hankel.html            |   19 +-
 .../special/hankel/sph_hankel.html            |   17 +-
 .../html/math_toolkit/special/inv_hyper.html  |    7 +-
 .../math_toolkit/special/inv_hyper/acosh.html |   13 +-
 .../math_toolkit/special/inv_hyper/asinh.html |   13 +-
 .../math_toolkit/special/inv_hyper/atanh.html |   13 +-
 .../special/inv_hyper/inv_hyper_over.html     |    7 +-
 .../html/math_toolkit/special/jacobi.html     |    7 +-
 .../math_toolkit/special/jacobi/jac_over.html |   19 +-
 .../special/jacobi/jacobi_cd.html             |   11 +-
 .../special/jacobi/jacobi_cn.html             |   11 +-
 .../special/jacobi/jacobi_cs.html             |   11 +-
 .../special/jacobi/jacobi_dc.html             |   11 +-
 .../special/jacobi/jacobi_dn.html             |   11 +-
 .../special/jacobi/jacobi_ds.html             |   11 +-
 .../special/jacobi/jacobi_elliptic.html       |   17 +-
 .../special/jacobi/jacobi_nc.html             |   11 +-
 .../special/jacobi/jacobi_nd.html             |   11 +-
 .../special/jacobi/jacobi_ns.html             |   11 +-
 .../special/jacobi/jacobi_sc.html             |   11 +-
 .../special/jacobi/jacobi_sd.html             |   11 +-
 .../special/jacobi/jacobi_sn.html             |   11 +-
 .../html/math_toolkit/special/owens_t.html    |   21 +-
 .../html/math_toolkit/special/powers.html     |    7 +-
 .../math_toolkit/special/powers/cbrt.html     |   11 +-
 .../math_toolkit/special/powers/ct_pow.html   |   29 +-
 .../math_toolkit/special/powers/expm1.html    |   11 +-
 .../math_toolkit/special/powers/hypot.html    |    9 +-
 .../math_toolkit/special/powers/log1p.html    |   11 +-
 .../math_toolkit/special/powers/powm1.html    |   11 +-
 .../math_toolkit/special/powers/sqrt1pm1.html |   11 +-
 .../html/math_toolkit/special/sf_beta.html    |    7 +-
 .../special/sf_beta/beta_derivative.html      |   15 +-
 .../special/sf_beta/beta_function.html        |   17 +-
 .../special/sf_beta/ibeta_function.html       |   17 +-
 .../special/sf_beta/ibeta_inv_function.html   |   19 +-
 .../html/math_toolkit/special/sf_erf.html     |    7 +-
 .../special/sf_erf/error_function.html        |   17 +-
 .../special/sf_erf/error_inv.html             |   19 +-
 .../html/math_toolkit/special/sf_gamma.html   |    7 +-
 .../special/sf_gamma/digamma.html             |   17 +-
 .../special/sf_gamma/gamma_derivatives.html   |   15 +-
 .../special/sf_gamma/gamma_ratios.html        |   15 +-
 .../math_toolkit/special/sf_gamma/igamma.html |   21 +-
 .../special/sf_gamma/igamma_inv.html          |   19 +-
 .../math_toolkit/special/sf_gamma/lgamma.html |   17 +-
 .../math_toolkit/special/sf_gamma/tgamma.html |   17 +-
 .../html/math_toolkit/special/sf_poly.html    |    7 +-
 .../math_toolkit/special/sf_poly/hermite.html |   19 +-
 .../special/sf_poly/laguerre.html             |   21 +-
 .../special/sf_poly/legendre.html             |   21 +-
 .../special/sf_poly/sph_harm.html             |   17 +-
 .../html/math_toolkit/special/sinc.html       |    7 +-
 .../special/sinc/sinc_overview.html           |    7 +-
 .../math_toolkit/special/sinc/sinc_pi.html    |    7 +-
 .../math_toolkit/special/sinc/sinhc_pi.html   |    7 +-
 .../html/math_toolkit/special/zetas.html      |    7 +-
 .../html/math_toolkit/special/zetas/zeta.html |   17 +-
 doc/sf_and_dist/html/math_toolkit/status.html |    7 +-
 .../html/math_toolkit/status/credits.html     |   44 +-
 .../html/math_toolkit/status/history1.html    |  142 +-
 .../html/math_toolkit/status/issues.html      |   39 +-
 .../html/math_toolkit/toolkit.html            |    7 +-
 .../html/math_toolkit/toolkit/internals1.html |    7 +-
 .../math_toolkit/toolkit/internals1/cf.html   |   15 +-
 .../toolkit/internals1/minima.html            |   15 +-
 .../toolkit/internals1/rational.html          |   13 +-
 .../toolkit/internals1/roots.html             |   25 +-
 .../toolkit/internals1/roots2.html            |   25 +-
 .../toolkit/internals1/series_evaluation.html |   15 +-
 .../toolkit/internals1/tuples.html            |   13 +-
 .../html/math_toolkit/toolkit/internals2.html |    7 +-
 .../toolkit/internals2/error_test.html        |   17 +-
 .../toolkit/internals2/minimax.html           |   11 +-
 .../toolkit/internals2/polynomials.html       |   11 +-
 .../toolkit/internals2/test_data.html         |   25 +-
 .../toolkit/internals_overview.html           |    7 +-
 .../html/math_toolkit/using_udt.html          |    7 +-
 .../math_toolkit/using_udt/archetypes.html    |   17 +-
 .../html/math_toolkit/using_udt/concepts.html |   11 +-
 .../math_toolkit/using_udt/dist_concept.html  |    7 +-
 .../html/math_toolkit/using_udt/e_float.html  |    7 +-
 .../html/math_toolkit/using_udt/use_mpfr.html |    7 +-
 .../html/math_toolkit/using_udt/use_ntl.html  |    7 +-
 doc/sf_and_dist/html/math_toolkit/utils.html  |    7 +-
 .../html/math_toolkit/utils/fp_facets.html    |    9 +-
 .../utils/fp_facets/examples.html             |   15 +-
 .../math_toolkit/utils/fp_facets/intro.html   |   19 +-
 .../utils/fp_facets/portability.html          |    7 +-
 .../utils/fp_facets/rationale.html            |    9 +-
 .../utils/fp_facets/reference.html            |   25 +-
 .../html/math_toolkit/utils/fpclass.html      |   13 +-
 .../html/math_toolkit/utils/next_float.html   |    7 +-
 .../utils/next_float/float_advance.html       |   11 +-
 .../utils/next_float/float_distance.html      |   13 +-
 .../utils/next_float/float_next.html          |   11 +-
 .../utils/next_float/float_prior.html         |   11 +-
 .../utils/next_float/nextafter.html           |   13 +-
 .../html/math_toolkit/utils/rounding.html     |    7 +-
 .../math_toolkit/utils/rounding/modf.html     |    7 +-
 .../math_toolkit/utils/rounding/round.html    |    7 +-
 .../math_toolkit/utils/rounding/trunc.html    |    7 +-
 .../math_toolkit/utils/sign_functions.html    |   23 +-
 doc/sf_and_dist/math.qbk                      |    8 +-
 288 files changed, 3458 insertions(+), 3081 deletions(-)

diff --git a/doc/sf_and_dist/html/index.html b/doc/sf_and_dist/html/index.html
index 1d199e012..c72d38638 100644
--- a/doc/sf_and_dist/html/index.html
+++ b/doc/sf_and_dist/html/index.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="index.html" title="Math Toolkit">
 <link rel="next" href="math_toolkit/main_overview.html" title="Overview">
 </head>
@@ -52,8 +52,9 @@
 <span class="firstname">Benjamin</span> <span class="surname">Sobotta</span>
 </h3></div>
 </div></div>
-<div><p class="copyright">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta</p></div>
+<div><p class="copyright">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta</p></div>
 <div><div class="legalnotice">
 <a name="math_toolkit.legal"></a><p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
@@ -579,7 +580,7 @@
   </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
-<td align="left"><p><small>Last revised: August 17, 2012 at 16:25:49 GMT</small></p></td>
+<td align="left"><p><small>Last revised: August 23, 2012 at 13:30:39 GMT</small></p></td>
 <td align="right"><div class="copyright-footer"></div></td>
 </tr></table>
 <hr>
diff --git a/doc/sf_and_dist/html/index/s13.html b/doc/sf_and_dist/html/index/s13.html
index c6f1be6ed..331fdd014 100644
--- a/doc/sf_and_dist/html/index/s13.html
+++ b/doc/sf_and_dist/html/index/s13.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Function Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements">
@@ -22,19 +22,19 @@
 <div class="spirit-nav">
 <a accesskey="p" href="../math_toolkit/status/credits.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s14.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1317410">
+<div class="section id1391108">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1317410"></a>Function Index</h2></div></div></div>
+<a name="id1391108"></a>Function Index</h2></div></div></div>
 <p><a class="link" href="s13.html#idx_id_0">A</a> <a class="link" href="s13.html#idx_id_1">B</a> <a class="link" href="s13.html#idx_id_2">C</a> <a class="link" href="s13.html#idx_id_3">D</a> <a class="link" href="s13.html#idx_id_4">E</a> <a class="link" href="s13.html#idx_id_5">F</a> <a class="link" href="s13.html#idx_id_6">G</a> <a class="link" href="s13.html#idx_id_7">H</a> <a class="link" href="s13.html#idx_id_8">I</a> <a class="link" href="s13.html#idx_id_9">J</a> <a class="link" href="s13.html#idx_id_10">K</a> <a class="link" href="s13.html#idx_id_11">L</a> <a class="link" href="s13.html#idx_id_12">M</a> <a class="link" href="s13.html#idx_id_13">N</a> <a class="link" href="s13.html#idx_id_14">O</a> <a class="link" href="s13.html#idx_id_15">P</a> <a class="link" href="s13.html#idx_id_16">Q</a> <a class="link" href="s13.html#idx_id_17">R</a> <a class="link" href="s13.html#idx_id_18">S</a> <a class="link" href="s13.html#idx_id_19">T</a> <a class="link" href="s13.html#idx_id_20">U</a> <a class="link" href="s13.html#idx_id_21">V</a> <a class="link" href="s13.html#idx_id_22">W</a> <a class="link" href="s13.html#idx_id_23">Z</a></p>
-<div class="variablelist"><dl>
+<div class="variablelist"><dl class="variablelist">
 <dt>
 <a name="idx_id_0"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -42,7 +42,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -50,7 +50,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -58,24 +58,24 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -83,7 +83,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -91,7 +91,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -99,7 +99,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -107,7 +107,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -115,7 +115,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -123,7 +123,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -131,7 +131,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -139,7 +139,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -147,8 +147,8 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -156,7 +156,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -164,7 +164,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -174,11 +174,11 @@
 <dt>
 <a name="idx_id_1"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
@@ -192,14 +192,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -207,7 +207,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -215,34 +215,34 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_2"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -250,7 +250,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -258,7 +258,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
@@ -269,19 +269,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -289,7 +289,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -297,7 +297,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -305,7 +305,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -313,7 +313,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -321,7 +321,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -329,7 +329,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -337,7 +337,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -345,7 +345,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -353,7 +353,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -361,7 +361,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -369,7 +369,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -377,15 +377,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -394,7 +394,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -402,7 +402,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -410,7 +410,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -419,7 +419,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -427,7 +427,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -435,7 +435,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
@@ -444,7 +444,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -452,7 +452,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -460,7 +460,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -469,7 +469,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -477,7 +477,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -485,7 +485,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
@@ -494,7 +494,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -502,7 +502,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -512,17 +512,17 @@
 <dt>
 <a name="idx_id_3"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_4"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
@@ -531,7 +531,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -539,7 +539,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -547,7 +547,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
@@ -556,7 +556,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -564,7 +564,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -572,7 +572,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
@@ -581,7 +581,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -589,7 +589,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -597,27 +597,27 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -627,7 +627,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -638,7 +638,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -646,7 +646,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -654,11 +654,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -666,7 +666,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -674,51 +674,51 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
@@ -730,7 +730,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -738,7 +738,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -746,16 +746,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -763,7 +763,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -771,43 +771,43 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_5"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-0">factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
@@ -815,11 +815,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
@@ -827,15 +827,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
@@ -843,47 +843,47 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -891,7 +891,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -899,7 +899,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -907,7 +907,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -915,7 +915,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -923,7 +923,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -931,16 +931,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_6"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
@@ -948,11 +948,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
@@ -960,18 +960,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
@@ -979,39 +979,39 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_7"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
@@ -1020,7 +1020,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1028,7 +1028,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1036,11 +1036,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1048,7 +1048,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1056,7 +1056,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1064,16 +1064,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1081,7 +1081,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1091,10 +1091,10 @@
 <dt>
 <a name="idx_id_8"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
@@ -1102,7 +1102,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
@@ -1111,7 +1111,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -1119,21 +1119,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
@@ -1142,7 +1142,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -1150,7 +1150,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -1158,7 +1158,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -1166,62 +1166,62 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
@@ -1230,75 +1230,75 @@
 <dt>
 <a name="idx_id_9"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_10"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
@@ -1307,10 +1307,10 @@
 <dt>
 <a name="idx_id_11"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
@@ -1319,7 +1319,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1327,7 +1327,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1335,15 +1335,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1351,7 +1351,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1359,7 +1359,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1367,19 +1367,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1389,7 +1389,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1397,7 +1397,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1405,28 +1405,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1435,7 +1435,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1443,7 +1443,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1451,11 +1451,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
@@ -1469,17 +1469,17 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1487,7 +1487,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1495,7 +1495,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
@@ -1503,63 +1503,63 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1568,7 +1568,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1576,7 +1576,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1584,32 +1584,32 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_12"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
@@ -1622,14 +1622,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -1638,16 +1638,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_13"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
@@ -1656,46 +1656,46 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1705,7 +1705,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1713,7 +1713,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1721,7 +1721,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1729,7 +1729,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1737,7 +1737,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1745,23 +1745,23 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_14"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_15"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
@@ -1773,9 +1773,9 @@
 <dt>
 <a name="idx_id_16"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
@@ -1792,67 +1792,67 @@
 <dt>
 <a name="idx_id_17"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1860,7 +1860,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1868,7 +1868,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1876,21 +1876,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
@@ -1898,7 +1898,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1908,7 +1908,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1916,7 +1916,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1924,58 +1924,58 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_18"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
@@ -1997,11 +1997,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
@@ -2013,17 +2013,17 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -2032,19 +2032,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -2053,7 +2053,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2061,7 +2061,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2069,7 +2069,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2077,7 +2077,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2085,7 +2085,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2093,7 +2093,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -2102,7 +2102,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2110,7 +2110,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2119,7 +2119,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -2128,16 +2128,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_19"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
@@ -2146,14 +2146,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2169,11 +2169,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2181,7 +2181,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2189,32 +2189,32 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2224,7 +2224,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2232,7 +2232,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2242,38 +2242,38 @@
 <dt>
 <a name="idx_id_20"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
@@ -2281,21 +2281,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
@@ -2304,10 +2304,10 @@
 <dt>
 <a name="idx_id_21"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
@@ -2316,7 +2316,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
@@ -2333,22 +2333,22 @@
 <dt>
 <a name="idx_id_22"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_23"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
@@ -2358,8 +2358,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/index/s14.html b/doc/sf_and_dist/html/index/s14.html
index f700616fe..e3a14020b 100644
--- a/doc/sf_and_dist/html/index/s14.html
+++ b/doc/sf_and_dist/html/index/s14.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Class Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s13.html" title="Function Index">
@@ -22,15 +22,15 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s13.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s15.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1335771">
+<div class="section id1406296">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1335771"></a>Class Index</h2></div></div></div>
+<a name="id1406296"></a>Class Index</h2></div></div></div>
 <p><a class="link" href="s14.html#idx_id_25">B</a> <a class="link" href="s14.html#idx_id_26">C</a> <a class="link" href="s14.html#idx_id_27">D</a> <a class="link" href="s14.html#idx_id_28">E</a> <a class="link" href="s14.html#idx_id_29">F</a> <a class="link" href="s14.html#idx_id_30">G</a> <a class="link" href="s14.html#idx_id_31">H</a> <a class="link" href="s14.html#idx_id_32">I</a> <a class="link" href="s14.html#idx_id_35">L</a> <a class="link" href="s14.html#idx_id_36">M</a> <a class="link" href="s14.html#idx_id_37">N</a> <a class="link" href="s14.html#idx_id_39">P</a> <a class="link" href="s14.html#idx_id_41">R</a> <a class="link" href="s14.html#idx_id_42">S</a> <a class="link" href="s14.html#idx_id_43">T</a> <a class="link" href="s14.html#idx_id_44">U</a> <a class="link" href="s14.html#idx_id_46">W</a></p>
-<div class="variablelist"><dl>
+<div class="variablelist"><dl class="variablelist">
 <dt>
 <a name="idx_id_25"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
@@ -38,43 +38,43 @@
 <dt>
 <a name="idx_id_26"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_27"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_28"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
@@ -82,104 +82,104 @@
 <dt>
 <a name="idx_id_29"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_30"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_31"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_32"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_35"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_36"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_37"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_39"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
@@ -188,50 +188,51 @@
 <dt>
 <a name="idx_id_41"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li></ul></div></dd>
 <dt>
 <a name="idx_id_42"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_43"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_44"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_46"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li></ul></div></dd>
 </dl></div>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/index/s15.html b/doc/sf_and_dist/html/index/s15.html
index 4338ab203..827867530 100644
--- a/doc/sf_and_dist/html/index/s15.html
+++ b/doc/sf_and_dist/html/index/s15.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Typedef Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s14.html" title="Class Index">
@@ -22,42 +22,42 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s14.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s16.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1336712">
+<div class="section id1409711">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1336712"></a>Typedef Index</h2></div></div></div>
+<a name="id1409711"></a>Typedef Index</h2></div></div></div>
 <p><a class="link" href="s15.html#idx_id_48">A</a> <a class="link" href="s15.html#idx_id_49">B</a> <a class="link" href="s15.html#idx_id_50">C</a> <a class="link" href="s15.html#idx_id_51">D</a> <a class="link" href="s15.html#idx_id_52">E</a> <a class="link" href="s15.html#idx_id_53">F</a> <a class="link" href="s15.html#idx_id_54">G</a> <a class="link" href="s15.html#idx_id_55">H</a> <a class="link" href="s15.html#idx_id_56">I</a> <a class="link" href="s15.html#idx_id_59">L</a> <a class="link" href="s15.html#idx_id_61">N</a> <a class="link" href="s15.html#idx_id_62">O</a> <a class="link" href="s15.html#idx_id_63">P</a> <a class="link" href="s15.html#idx_id_65">R</a> <a class="link" href="s15.html#idx_id_66">S</a> <a class="link" href="s15.html#idx_id_67">T</a> <a class="link" href="s15.html#idx_id_68">U</a> <a class="link" href="s15.html#idx_id_69">V</a> <a class="link" href="s15.html#idx_id_70">W</a></p>
-<div class="variablelist"><dl>
+<div class="variablelist"><dl class="variablelist">
 <dt>
 <a name="idx_id_48"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_49"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_50"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
@@ -67,28 +67,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_51"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -98,34 +98,34 @@
 <dt>
 <a name="idx_id_52"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_53"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -135,10 +135,10 @@
 <dt>
 <a name="idx_id_54"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -146,80 +146,80 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_55"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_56"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_59"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_61"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -230,29 +230,29 @@
 <dt>
 <a name="idx_id_62"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_63"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
@@ -284,36 +284,36 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_65"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_66"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
@@ -321,29 +321,29 @@
 <dt>
 <a name="idx_id_67"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 <dt>
 <a name="idx_id_68"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_69"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
@@ -382,16 +382,17 @@
 <dt>
 <a name="idx_id_70"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li></ul></div></dd>
 </dl></div>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/index/s16.html b/doc/sf_and_dist/html/index/s16.html
index af63c89a7..4588d5f28 100644
--- a/doc/sf_and_dist/html/index/s16.html
+++ b/doc/sf_and_dist/html/index/s16.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Macro Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s15.html" title="Typedef Index">
@@ -22,22 +22,22 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s15.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a><a accesskey="n" href="s17.html"><img src="../../../../../../doc/src/images/next.png" alt="Next"></a>
 </div>
-<div class="section id1339894">
+<div class="section id1412620">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1339894"></a>Macro Index</h2></div></div></div>
+<a name="id1412620"></a>Macro Index</h2></div></div></div>
 <p><a class="link" href="s16.html#idx_id_73">B</a> <a class="link" href="s16.html#idx_id_77">F</a></p>
-<div class="variablelist"><dl>
+<div class="variablelist"><dl class="variablelist">
 <dt>
 <a name="idx_id_73"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
@@ -45,23 +45,23 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
@@ -69,22 +69,22 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -92,15 +92,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
@@ -109,7 +109,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
@@ -118,86 +118,86 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
@@ -208,88 +208,89 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_77"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 </dl></div>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/index/s17.html b/doc/sf_and_dist/html/index/s17.html
index f856c372f..babed8964 100644
--- a/doc/sf_and_dist/html/index/s17.html
+++ b/doc/sf_and_dist/html/index/s17.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Index</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="s16.html" title="Macro Index">
@@ -21,19 +21,19 @@
 <div class="spirit-nav">
 <a accesskey="p" href="s16.html"><img src="../../../../../../doc/src/images/prev.png" alt="Prev"></a><a accesskey="u" href="../index.html"><img src="../../../../../../doc/src/images/up.png" alt="Up"></a><a accesskey="h" href="../index.html"><img src="../../../../../../doc/src/images/home.png" alt="Home"></a>
 </div>
-<div class="section id1341941">
+<div class="section id1413847">
 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
-<a name="id1341941"></a>Index</h2></div></div></div>
+<a name="id1413847"></a>Index</h2></div></div></div>
 <p><a class="link" href="s17.html#idx_id_96">A</a> <a class="link" href="s17.html#idx_id_97">B</a> <a class="link" href="s17.html#idx_id_98">C</a> <a class="link" href="s17.html#idx_id_99">D</a> <a class="link" href="s17.html#idx_id_100">E</a> <a class="link" href="s17.html#idx_id_101">F</a> <a class="link" href="s17.html#idx_id_102">G</a> <a class="link" href="s17.html#idx_id_103">H</a> <a class="link" href="s17.html#idx_id_104">I</a> <a class="link" href="s17.html#idx_id_105">J</a> <a class="link" href="s17.html#idx_id_106">K</a> <a class="link" href="s17.html#idx_id_107">L</a> <a class="link" href="s17.html#idx_id_108">M</a> <a class="link" href="s17.html#idx_id_109">N</a> <a class="link" href="s17.html#idx_id_110">O</a> <a class="link" href="s17.html#idx_id_111">P</a> <a class="link" href="s17.html#idx_id_112">Q</a> <a class="link" href="s17.html#idx_id_113">R</a> <a class="link" href="s17.html#idx_id_114">S</a> <a class="link" href="s17.html#idx_id_115">T</a> <a class="link" href="s17.html#idx_id_116">U</a> <a class="link" href="s17.html#idx_id_117">V</a> <a class="link" href="s17.html#idx_id_118">W</a> <a class="link" href="s17.html#idx_id_119">Z</a></p>
-<div class="variablelist"><dl>
+<div class="variablelist"><dl class="variablelist">
 <dt>
 <a name="idx_id_96"></a><span class="term">A</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acosh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/acosh.html" title="acosh"><span class="index-entry-level-1">acosh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -41,7 +41,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -49,7 +49,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">acoshl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -57,47 +57,47 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_advance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">float_distance</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">airy_ai</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Ai' Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">airy_ai_prime</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">airy_bi</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Airy Bi' Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">airy_bi_prime</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/ai.html" title="Airy Ai Function"><span class="index-entry-level-1">Airy Ai Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_ai_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/aip.html" title="Airy Ai' Function"><span class="index-entry-level-1">Airy Ai' Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bi.html" title="Airy Bi Function"><span class="index-entry-level-1">Airy Bi Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">airy_bi_prime</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/airy/bip.html" title="Airy Bi' Function"><span class="index-entry-level-1">Airy Bi' Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/asinh.html" title="asinh"><span class="index-entry-level-1">asinh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -105,7 +105,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -113,7 +113,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">asinhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -121,11 +121,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assert_undefined_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -133,7 +133,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -141,7 +141,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -149,7 +149,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -157,7 +157,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -165,7 +165,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">assoc_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -173,8 +173,8 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanh</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/inv_hyper/atanh.html" title="atanh"><span class="index-entry-level-1">atanh</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -182,7 +182,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -190,7 +190,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">atanhl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -200,16 +200,16 @@
 <dt>
 <a name="idx_id_97"></a><span class="term">B</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">bernoulli</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Bernoulli Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">bernoulli_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -218,22 +218,22 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-0">bernoulli_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_j</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_neumann</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">beta</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">beta</span></p>
-<div class="index"><ul class="index" type="none" compact>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></strong></span></p></li>
+<div class="index"><ul class="index" style="list-style-type: none; ">
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
@@ -247,9 +247,9 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Beta Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">beta_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">find_beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibeta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
@@ -265,14 +265,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betac</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">Errors In the Function betac(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -280,7 +280,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">betal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -289,20 +289,20 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-0">beta_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Coefficients</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">binomial_coefficient</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Binomial Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">binomial_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
@@ -313,12 +313,12 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">binomial_coefficient</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_binomial.html" title="Binomial Coefficients"><span class="index-entry-level-1">Binomial Coefficients</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-0">binomial_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Macros</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_FPU_EXCEPTION_GUARD</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
@@ -340,7 +340,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Boost.Math Tuning</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_INT_VALUE_SUFFIX</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
@@ -351,11 +351,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_CONSTANTS_GENERATE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_DEFINE_MATH_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">FAQs</span></a></p></li>
@@ -363,23 +363,23 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_FPU_EXCEPTION_GUARD</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_HAS_LOG1P</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_NON_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_APPEND_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">Mathematically Undefined Function Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
@@ -387,22 +387,22 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_BUGGY_LARGE_FLOAT_CONSTANTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_CONTROL_FP</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">Setting Polices at Namespace Scope</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -410,15 +410,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DENORM_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DIGITS10_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
@@ -427,7 +427,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_DOMAIN_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
@@ -436,86 +436,86 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EVALUATION_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_NON_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_CODE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_FPU</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INSTRUMENT_VARIABLE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_TABLE_TYPE</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_INT_VALUE_SUFFIX</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_POLY_ORDER</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">Iteration Limits Policies</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_DEDUCED_FUNCTION_POINTERS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">Supported/Tested Compilers</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_NO_REAL_CONCEPT_TESTS</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">Changing the Policy Defaults</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
@@ -526,72 +526,72 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLE_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_POLY_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_DOUBLE_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_PROMOTE_FLOAT_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_RATIONAL_METHOD</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_tuning" title="Table&#160;12.&#160;Boost.Math Tuning"><span class="index-entry-level-1">Boost.Math Tuning</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_ROUNDING_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_SMALL_CONSTANT</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_STD_USING</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_UNDERFLOW_ERROR_POLICY</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">Using Macros to Change the Policy Defaults</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">BOOST_MATH_USE_C99</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/config_macros.html#math_toolkit.main_overview.config_macros.boost_math_macros" title="Table&#160;11.&#160;Boost.Math Macros"><span class="index-entry-level-1">Boost.Math Macros</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">brent_find_minima</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_98"></a><span class="term">C</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">c</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and C++ TR1 C-style Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
@@ -772,7 +772,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 and TR1 C Functions Overview</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acosh</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">acoshl</span></a></p></li>
@@ -953,7 +953,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">C99 C Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acosh</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">acoshl</span></a></p></li>
@@ -1021,7 +1021,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Calling User Defined Error Handlers</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">erf_inv</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">msg</span></a></p></li>
@@ -1039,7 +1039,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example"><span class="index-entry-level-1">Find mean and standard deviation example</span></a></p></li>
@@ -1049,7 +1049,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Cauchy-Lorentz Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">cauchy_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">location</span></a></p></li>
@@ -1061,21 +1061,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cauchy_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrt</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/cbrt.html" title="cbrt"><span class="index-entry-level-1">cbrt</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1083,7 +1083,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cbrtl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1091,7 +1091,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html" title="Binomial Coin-Flipping Example"><span class="index-entry-level-1">Binomial Coin-Flipping Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">Discrete Quantile Policies</span></a></p></li>
@@ -1102,11 +1102,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">changesign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy Defaults</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/changing_policy_defaults.html" title="Changing the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
@@ -1114,21 +1114,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Changing the Policy on an Ad Hoc Basis for the Special Functions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">checked_narrowing_cast</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">Error Handling</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Chi Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">chi_squared_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">gamma_q_inv</span></a></p></li>
@@ -1139,12 +1139,12 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-0">chi_squared_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Compile Time Power of a Runtime Base</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">log2</span></a></p></li>
@@ -1153,11 +1153,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Compilers</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">range</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Complements are supported too - and when to use them</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">quantile</span></a></p></li>
@@ -1165,7 +1165,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1173,7 +1173,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1181,7 +1181,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1189,7 +1189,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1197,7 +1197,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1205,7 +1205,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1213,7 +1213,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1221,7 +1221,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1229,7 +1229,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">comp_ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1237,14 +1237,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Distribution Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">quantile</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Conceptual Requirements for Real Number Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">iround</span></a></p></li>
@@ -1257,14 +1257,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">confidence intervals on the mean with the Students-t distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">t</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1272,7 +1272,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1280,7 +1280,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conf_hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1288,7 +1288,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">constants</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">Binomial Quiz Example</span></a></p></li>
@@ -1327,11 +1327,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">construction_traits</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Continued Fraction Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_a</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">continued_fraction_b</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
@@ -1339,19 +1339,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_a</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">continued_fraction_b</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/cf.html" title="Continued Fraction Evaluation"><span class="index-entry-level-1">Continued Fraction Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">conventions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/conventions.html" title="Document Conventions"><span class="index-entry-level-1">Document Conventions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysign</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1360,7 +1360,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1368,7 +1368,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">copysignl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1376,14 +1376,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Credits and Acknowledgements</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/credits.html" title="Credits and Acknowledgements"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_i</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -1392,7 +1392,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_if</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1400,7 +1400,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_il</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1408,7 +1408,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_j</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
@@ -1417,7 +1417,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1425,7 +1425,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_jl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1433,7 +1433,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_k</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Modified Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -1442,7 +1442,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1450,7 +1450,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_bessel_kl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1458,7 +1458,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/bessel.html" title="Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Bessel Functions of the First and Second Kinds</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
@@ -1467,7 +1467,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1475,7 +1475,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">cyl_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1485,14 +1485,14 @@
 <dt>
 <a name="idx_id_99"></a><span class="term">D</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">default_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Defining New Constants</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_CONSTANTS_GENERATE</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">BOOST_MATH_EXPLICIT_TEMPLATE_TYPE_SPEC</span></a></p></li>
@@ -1504,53 +1504,53 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">denorm_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Beta Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">ibeta_derivative</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Derivative of the Incomplete Gamma Function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">gamma_p_derivative</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Digamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">constants</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">digamma</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/digamma.html" title="Digamma"><span class="index-entry-level-0">digamma</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Directory and File Structure</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/directories.html" title="Directory and File Structure"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Discrete Quantile Policies</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/discrete_quant_ref.html" title="Discrete Quantile Policies"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">discrete_quantile_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Distribution Algorithms</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">find_scale</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">domain_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">Double Factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_double_factorial.html" title="Double Factorial"><span class="index-entry-level-0">double_factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">double_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1560,10 +1560,10 @@
 <dt>
 <a name="idx_id_100"></a><span class="term">E</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the First Kind - Legendre Form</span></a></p></li>
@@ -1572,7 +1572,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1580,7 +1580,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1588,7 +1588,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Second Kind - Legendre Form</span></a></p></li>
@@ -1597,7 +1597,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1605,7 +1605,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1613,7 +1613,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">Elliptic Integrals of the Third Kind - Legendre Form</span></a></p></li>
@@ -1622,7 +1622,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1630,7 +1630,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_3l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1638,27 +1638,27 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ellint_rj</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">Elliptic Integrals - Carlson Form</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integral Overview</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_intro.html" title="Elliptic Integral Overview"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals - Carlson Form</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rc</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rd</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_carlson.html" title="Elliptic Integrals - Carlson Form"><span class="index-entry-level-1">ellint_rf</span></a></p></li>
@@ -1667,39 +1667,39 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the First Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form"><span class="index-entry-level-1">ellint_1</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Second Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form"><span class="index-entry-level-1">ellint_2</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Elliptic Integrals of the Third Kind - Legendre Form</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form"><span class="index-entry-level-1">ellint_3</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">epsilon</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">Locating Function Minima: Brent's algorithm</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">eps_tolerance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_ceil</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_floor</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">equal_nearest_integer</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1709,7 +1709,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1720,7 +1720,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1728,7 +1728,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfcl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1736,11 +1736,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfc_inv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erff</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1748,7 +1748,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erfl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1756,14 +1756,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">erf_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">Error Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erfc_inv</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_inv.html" title="Error Function Inverses"><span class="index-entry-level-1">erf_inv</span></a></p></li>
@@ -1771,7 +1771,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html" title="Error Functions"><span class="index-entry-level-1">erfc</span></a></p></li>
@@ -1779,11 +1779,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/error_handling.html" title="Error Handling"><span class="index-entry-level-1">checked_narrowing_cast</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Error Handling Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_denorm_error</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_domain_error</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">user_evaluation_error</span></a></p></li>
@@ -1796,87 +1796,87 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function beta(a, b, x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_beta_a__b__x_" title="Table&#160;28.&#160;Errors In the Function beta(a, b, x)"><span class="index-entry-level-1">beta</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function betac(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_betac_a_b_x_" title="Table&#160;29.&#160;Errors In the Function betac(a,b,x)"><span class="index-entry-level-1">betac</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erf(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erf_z_" title="Table&#160;30.&#160;Errors In the Function erf(z)"><span class="index-entry-level-1">erf</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function erfc(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_erf/error_function.html#math_toolkit.special.sf_erf.error_function.errors_in_the_function_erfc_z_" title="Table&#160;31.&#160;Errors In the Function erfc(z)"><span class="index-entry-level-1">erfc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(n, z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function expint(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html#math_toolkit.special.expint.expint_i.errors_in_the_function_expint_z_" title="Table&#160;50.&#160;Errors In the Function expint(z)"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_p(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">gamma_p</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function gamma_q(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">gamma_q</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibeta(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">ibeta</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function ibetac(a,b,x)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">ibetac</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_a_z_" title="Table&#160;24.&#160;Errors In the Function tgamma(a,z)"><span class="index-entry-level-1">tgamma</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_delta_ratio(a, delta)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_lower(a,z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">tgamma_lower</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function tgamma_ratio(a, b)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Errors In the Function zeta(z)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">zeta</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_even_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_odd_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_polynomial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluate_rational</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">evaluation_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Examples</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html" title="Binomial Quiz Example"><span class="index-entry-level-1">BOOST_MATH_DISCRETE_QUANTILE_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">BOOST_MATH_OVERFLOW_ERROR_POLICY</span></a></p></li>
@@ -1900,28 +1900,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exp2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html#math_toolkit.special.expint.expint_n.errors_in_the_function_expint_n__z_" title="Table&#160;49.&#160;Errors In the Function expint(n, z)"><span class="index-entry-level-1">Errors In the Function expint(n, z)</span></a></p></li>
@@ -1933,7 +1933,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1941,7 +1941,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -1949,16 +1949,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/expm1.html" title="expm1"><span class="index-entry-level-1">expm1</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1966,7 +1966,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expm1l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -1974,21 +1974,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">exponential</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">Exponential Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">exponential_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral Ei</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">expint</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">zeta</span></a></p></li>
@@ -1996,12 +1996,12 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Exponential Integral En</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_n.html" title="Exponential Integral En"><span class="index-entry-level-1">expint</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/exp_dist.html" title="Exponential Distribution"><span class="index-entry-level-0">exponential_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">expression</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
@@ -2040,14 +2040,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Extras/Future Directions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/future.html" title="Extras/Future Directions"><span class="index-entry-level-1">cdf</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Extreme Value Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">extreme_value_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -2055,25 +2055,25 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">extreme_value</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-0">extreme_value_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float Support</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">e_float Support</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/e_float.html" title="e_float Support"><span class="index-entry-level-1">e_float</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_101"></a><span class="term">F</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">F Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">fisher_f_distribution</span></a></p></li>
@@ -2083,17 +2083,17 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Facets for Floating-Point Infinities and NaNs</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_get</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">nonfinite_num_put</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Factorial</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">expression</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">factorial</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">max_factorial</span></a></p></li>
 </ul></div>
 </li>
@@ -2102,7 +2102,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_falling_factorial.html" title="Falling Factorial"><span class="index-entry-level-0">falling_factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FAQs</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/FAQ.html" title="FAQs"><span class="index-entry-level-1">expression</span></a></p></li>
@@ -2110,44 +2110,44 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdim</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdimf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fdiml</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Greater Representable Value (float_next)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">float_next</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Representable Value in a Specific Direction (nextafter)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)"><span class="index-entry-level-1">nextafter</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Finding the Next Smaller Representable Value (float_prior)</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">float_prior</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_degrees_of_freedom</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
@@ -2155,11 +2155,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_location</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_lower_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
@@ -2167,15 +2167,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_non_centrality</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_scale</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dist_algorithms.html" title="Distribution Algorithms"><span class="index-entry-level-1">Distribution Algorithms</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">find_upper_bound_on_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
@@ -2183,18 +2183,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">Setting Policies for Distributions on an Ad Hoc Basis</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fisher_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/f_dist.html" title="F Distribution"><span class="index-entry-level-1">F Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Floating-Point Classification: Infinities and NaNs</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">fpclassify</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_INFINITE</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">FP_NAN</span></a></p></li>
@@ -2209,26 +2209,26 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_advance</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance"><span class="index-entry-level-1">Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_next.html" title="Finding the Next Greater Representable Value (float_next)"><span class="index-entry-level-1">Finding the Next Greater Representable Value (float_next)</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_prior</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)"><span class="index-entry-level-1">Finding the Next Smaller Representable Value (float_prior)</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">float_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2236,28 +2236,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmax</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2265,7 +2265,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2273,7 +2273,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmaxl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2281,7 +2281,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fmin</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2289,7 +2289,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2297,7 +2297,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fminl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2305,36 +2305,36 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">fpclassify</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_INFINITE</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NAN</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_NORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_SUBNORMAL</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">FP_ZERO</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_102"></a><span class="term">G</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">tgamma1pm1</span></a></p></li>
@@ -2342,7 +2342,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -2350,7 +2350,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Gamma (and Erlang) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">gamma_distribution</span></a></p></li>
@@ -2365,11 +2365,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_p_a_z_" title="Table&#160;21.&#160;Errors In the Function gamma_p(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_p(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
@@ -2377,11 +2377,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function"><span class="index-entry-level-1">Derivative of the Incomplete Gamma Function</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
@@ -2389,18 +2389,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_p_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_gamma_q_a_z_" title="Table&#160;22.&#160;Errors In the Function gamma_q(a,z)"><span class="index-entry-level-1">Errors In the Function gamma_q(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li>
@@ -2408,11 +2408,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">gamma_q_inva</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">Incomplete Gamma Function Inverses</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Generic operations common to all distributions are non-member functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">cdf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">pdf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">value</span></a></p></li>
@@ -2420,15 +2420,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">geometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Geometric Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">geometric_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
@@ -2439,22 +2439,22 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-0">geometric_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">Use With User Defined Types</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_from_string</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/new_const.html" title="Defining New Constants"><span class="index-entry-level-1">Defining New Constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">get_user_parameter_info</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Graphing, Profiling, and Generating Test Data for Special Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">get_user_parameter_info</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">insert</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">make_periodic_param</span></a></p></li>
@@ -2471,18 +2471,18 @@
 <dt>
 <a name="idx_id_103"></a><span class="term">H</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">halley_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hazard</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li>
@@ -2491,14 +2491,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Hermite Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">hermite_next</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitef</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2506,7 +2506,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermitel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2514,11 +2514,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hermite_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/hermite.html" title="Hermite Polynomials"><span class="index-entry-level-1">Hermite Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">History and What's New</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
@@ -2529,7 +2529,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hyperg</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2537,15 +2537,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergeometric</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Hypergeometric Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">hypergeometric_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -2554,7 +2554,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-0">hypergeometric_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2562,7 +2562,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypergl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -2570,16 +2570,16 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypot</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/hypot.html" title="hypot"><span class="index-entry-level-1">hypot</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2587,7 +2587,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">hypotl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -2597,10 +2597,10 @@
 <dt>
 <a name="idx_id_104"></a><span class="term">I</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibeta_a_b_x_" title="Table&#160;26.&#160;Errors In the Function ibeta(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibeta(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
@@ -2608,7 +2608,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.errors_in_the_function_ibetac_a_b_x_" title="Table&#160;27.&#160;Errors In the Function ibetac(a,b,x)"><span class="index-entry-level-1">Errors In the Function ibetac(a,b,x)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">Incomplete Beta Functions</span></a></p></li>
@@ -2617,7 +2617,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -2625,21 +2625,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibetac_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_derivative</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function"><span class="index-entry-level-1">Derivative of the Incomplete Beta Function</span></a></p></li>
@@ -2648,7 +2648,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inv</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -2656,7 +2656,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_inva</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -2664,7 +2664,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ibeta_invb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">The Incomplete Beta Function Inverses</span></a></p></li>
@@ -2672,28 +2672,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ilogbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Implementation Notes</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_DEFINE_MATH_CONSTANT</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">BOOST_MATH_DOMAIN_ERROR_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">cdf</span></a></p></li>
@@ -2706,7 +2706,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_inv_function.html" title="The Incomplete Beta Function Inverses"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
@@ -2719,7 +2719,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Beta Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">betac</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions"><span class="index-entry-level-1">ibeta</span></a></p></li>
@@ -2728,7 +2728,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Function Inverses</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inv</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma_inv.html" title="Incomplete Gamma Function Inverses"><span class="index-entry-level-1">gamma_p_inva</span></a></p></li>
@@ -2738,7 +2738,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Incomplete Gamma Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">gamma_q</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
@@ -2748,22 +2748,22 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">indeterminate_result_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">infinity</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/error_eg.html" title="Error Handling Example"><span class="index-entry-level-1">Error Handling Example</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">insert</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Introduction</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/intro.html" title="Introduction"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">nan</span></a></p></li>
@@ -2771,9 +2771,9 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Chi Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">inverse_chi_squared_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
@@ -2782,9 +2782,9 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gamma Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">gamma</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">inverse_gamma_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">kurtosis_excess</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
@@ -2796,7 +2796,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Inverse Gaussian (or Inverse Normal) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">inverse_gaussian_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
@@ -2809,51 +2809,51 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-0">inverse_chi_squared_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-0">inverse_gamma_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">inverse_gaussian_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution"><span class="index-entry-level-1">Inverse Gaussian (or Inverse Normal) Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">iround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">Rounding Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isfinite</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isinf</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnan</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">isnormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fpclass.html" title="Floating-Point Classification: Infinities and NaNs"><span class="index-entry-level-1">Floating-Point Classification: Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Iteration Limits Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/iteration_pol.html" title="Iteration Limits Policies"><span class="index-entry-level-1">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">itrunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li>
 </ul></div>
@@ -2862,137 +2862,137 @@
 <dt>
 <a name="idx_id_105"></a><span class="term">J</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">jacobi_cd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">jacobi_cn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">jacobi_cs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">jacobi_dc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">jacobi_dn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">jacobi_ds</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">jacobi_nc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">jacobi_nd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">jacobi_ns</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">jacobi_sc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">jacobi_sd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic Function sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">jacobi_sn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Jacobi Elliptic SN, CN and DN</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">jacobi_elliptic</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cd.html" title="Jacobi Elliptic Function cd"><span class="index-entry-level-1">Jacobi Elliptic Function cd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cn.html" title="Jacobi Elliptic Function cn"><span class="index-entry-level-1">Jacobi Elliptic Function cn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_cs</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_cs.html" title="Jacobi Elliptic Function cs"><span class="index-entry-level-1">Jacobi Elliptic Function cs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dc.html" title="Jacobi Elliptic Function dc"><span class="index-entry-level-1">Jacobi Elliptic Function dc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_dn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_dn.html" title="Jacobi Elliptic Function dn"><span class="index-entry-level-1">Jacobi Elliptic Function dn</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ds</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ds.html" title="Jacobi Elliptic Function ds"><span class="index-entry-level-1">Jacobi Elliptic Function ds</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_elliptic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN"><span class="index-entry-level-1">Jacobi Elliptic SN, CN and DN</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nc.html" title="Jacobi Elliptic Function nc"><span class="index-entry-level-1">Jacobi Elliptic Function nc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_nd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_nd.html" title="Jacobi Elliptic Function nd"><span class="index-entry-level-1">Jacobi Elliptic Function nd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_ns</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_ns.html" title="Jacobi Elliptic Function ns"><span class="index-entry-level-1">Jacobi Elliptic Function ns</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sc.html" title="Jacobi Elliptic Function sc"><span class="index-entry-level-1">Jacobi Elliptic Function sc</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sd</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sd.html" title="Jacobi Elliptic Function sd"><span class="index-entry-level-1">Jacobi Elliptic Function sd</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">jacobi_sn</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn"><span class="index-entry-level-1">Jacobi Elliptic Function sn</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_106"></a><span class="term">K</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kahan_sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Known Issues, and TODO List</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">T</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">kurtosis_excess</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
@@ -3001,10 +3001,10 @@
 <dt>
 <a name="idx_id_107"></a><span class="term">L</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li>
@@ -3013,14 +3013,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Laguerre (and Associated) Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">laguerre_next</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -3028,7 +3028,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -3036,11 +3036,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laguerre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/laguerre.html" title="Laguerre (and Associated) Polynomials"><span class="index-entry-level-1">Laguerre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Lanczos approximation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_beta/beta_function.html" title="Beta"><span class="index-entry-level-1">Beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">constants</span></a></p></li>
@@ -3051,7 +3051,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html" title="Hypergeometric Distribution"><span class="index-entry-level-1">Hypergeometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/backgrounders/lanczos.html" title="The Lanczos Approximation"><span class="index-entry-level-1">Lanczos approximation</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Log Gamma</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">Performance Tuning Macros</span></a></p></li>
@@ -3063,13 +3063,13 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">laplace</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">Laplace Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Laplace Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">laplace_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
@@ -3079,11 +3079,11 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/laplace_dist.html" title="Laplace Distribution"><span class="index-entry-level-0">laplace_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ldexp</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/concepts.html" title="Conceptual Requirements for Real Number Types"><span class="index-entry-level-1">Conceptual Requirements for Real Number Types</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -3091,7 +3091,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Legendre (and Associated) Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_next</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">legendre_q</span></a></p></li>
@@ -3099,7 +3099,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -3107,7 +3107,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -3115,19 +3115,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_next</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_p</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">legendre_q</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/legendre.html" title="Legendre (and Associated) Polynomials"><span class="index-entry-level-1">Legendre (and Associated) Polynomials</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3137,7 +3137,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3145,7 +3145,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3153,28 +3153,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3183,7 +3183,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3191,7 +3191,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">llroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3199,18 +3199,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Locating Function Minima: Brent's algorithm</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">brent_find_minima</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/minima.html" title="Locating Function Minima: Brent's algorithm"><span class="index-entry-level-1">epsilon</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">location</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
@@ -3224,7 +3224,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Gamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/lgamma.html" title="Log Gamma"><span class="index-entry-level-1">lgamma</span></a></p></li>
@@ -3233,7 +3233,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Log Normal Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">lognormal_distribution</span></a></p></li>
@@ -3245,18 +3245,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">BOOST_HAS_LOG1P</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/special/powers/log1p.html" title="log1p"><span class="index-entry-level-1">log1p</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3264,7 +3264,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1pl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3272,11 +3272,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log1p_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
@@ -3284,49 +3284,49 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2f</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">log2l</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logb</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logbl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">logistic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">Logistic Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Logistic Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">logistic_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -3336,36 +3336,36 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/logistic_dist.html" title="Logistic Distribution"><span class="index-entry-level-0">logistic_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lognormal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/lognormal_dist.html" title="Log Normal Distribution"><span class="index-entry-level-1">Log Normal Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lrintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lround</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3374,7 +3374,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3382,7 +3382,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">lroundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3390,47 +3390,47 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">ltrunc</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">Truncation Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_108"></a><span class="term">M</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_periodic_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_policy</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_power_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">make_random_param</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematical Constants</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants.html" title="Mathematical Constants"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Mathematically Undefined Function Policies</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/assert_undefined.html" title="Mathematically Undefined Function Policies"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">max_factorial</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_factorial.html" title="Factorial"><span class="index-entry-level-1">Factorial</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mean</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
@@ -3443,18 +3443,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">median</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Minimax Approximations and the Remez Algorithm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/minimax.html" title="Minimax Approximations and the Remez Algorithm"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">mode</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/history1.html" title="History and What's New"><span class="index-entry-level-1">History and What's New</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -3463,27 +3463,27 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Modified Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_i</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/mbessel.html" title="Modified Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">cyl_bessel_k</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">msg</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_109"></a><span class="term">N</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Namespaces</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">students_t</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nan</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/intro.html" title="Introduction"><span class="index-entry-level-1">Introduction</span></a></p></li>
@@ -3492,14 +3492,14 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nanl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
@@ -3507,28 +3507,28 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/navigation.html" title="Navigation"><span class="index-entry-level-0">navigation</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nearbyintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Negative Binomial Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_lower_bound_on_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">find_upper_bound_on_p</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibetac_inv</span></a></p></li>
@@ -3539,7 +3539,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">ibeta_invb</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">negative_binomial_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">r</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -3547,7 +3547,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">negative_binomial</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li>
 </ul></div>
@@ -3555,11 +3555,11 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-0">negative_binomial_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">newton_raphson_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafter</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3569,7 +3569,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3577,7 +3577,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nextafterl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3585,7 +3585,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttoward</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3593,7 +3593,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3601,7 +3601,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nexttowardl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -3609,7 +3609,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Non-Member Properties</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">cdf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">chf</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">expression</span></a></p></li>
@@ -3629,7 +3629,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Beta Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">beta</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">non_central_beta</span></a></p></li>
@@ -3640,7 +3640,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral Chi-Squared Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">find_non_centrality</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">non_central_chi_squared</span></a></p></li>
@@ -3651,7 +3651,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral F Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">non_central_f_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
@@ -3660,7 +3660,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Noncentral T Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">non_central_t_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
@@ -3669,51 +3669,51 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_get</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">nonfinite_num_put</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets.html" title="Facets for Floating-Point Infinities and NaNs"><span class="index-entry-level-1">Facets for Floating-Point Infinities and NaNs</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_beta_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_beta_dist.html" title="Noncentral Beta Distribution"><span class="index-entry-level-1">Noncentral Beta Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_chi_squared_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution"><span class="index-entry-level-1">Noncentral Chi-Squared Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_f_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_f_dist.html" title="Noncentral F Distribution"><span class="index-entry-level-1">Noncentral F Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">non_central_t_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/nc_t_dist.html" title="Noncentral T Distribution"><span class="index-entry-level-1">Noncentral T Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">norm</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
@@ -3722,7 +3722,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Normal (Gaussian) Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">erfc</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
@@ -3736,47 +3736,47 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normalise</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">normal_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/normal_dist.html" title="Normal (Gaussian) Distribution"><span class="index-entry-level-1">Normal (Gaussian) Distribution</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_110"></a><span class="term">O</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">overflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Overvew of the Jacobi Elliptic Functions</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/jacobi/jac_over.html" title="Overvew of the Jacobi Elliptic Functions"><span class="index-entry-level-1">expression</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Owen's T function</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">owens_t</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">owens_t</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/owens_t.html" title="Owen's T function"><span class="index-entry-level-1">Owen's T function</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_111"></a><span class="term">P</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pareto</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">Pareto Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Pareto Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">pareto_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
@@ -3785,7 +3785,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/pareto.html" title="Pareto Distribution"><span class="index-entry-level-0">pareto_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pdf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/geometric_eg.html" title="Geometric Distribution Examples"><span class="index-entry-level-1">Geometric Distribution Examples</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html" title="Negative Binomial Sales Quota Example."><span class="index-entry-level-1">Negative Binomial Sales Quota Example.</span></a></p></li>
@@ -3794,7 +3794,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Performance Tuning Macros</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_INT_TABLE_TYPE</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_MAX_POLY_ORDER</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/perf/tuning.html" title="Performance Tuning Macros"><span class="index-entry-level-1">BOOST_MATH_POLY_METHOD</span></a></p></li>
@@ -3805,15 +3805,15 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">poisson</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">Poisson Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Poisson Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">poisson_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
@@ -3821,11 +3821,11 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/poisson_dist.html" title="Poisson Distribution"><span class="index-entry-level-0">poisson_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">pole_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Policy Class Reference</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">assert_undefined_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">default_policy</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">denorm_error_type</span></a></p></li>
@@ -3846,7 +3846,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">policy_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
@@ -3878,7 +3878,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomial and Rational Function Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_even_polynomial</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_odd_polynomial</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">evaluate_polynomial</span></a></p></li>
@@ -3888,35 +3888,35 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Polynomials</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/polynomials.html" title="Polynomials"><span class="index-entry-level-1">value_type</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/powm1.html" title="powm1"><span class="index-entry-level-0">powm1</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">precision_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_args</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">Setting Policies at Namespace or Translation Unit Scope</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_double_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">promote_float_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_112"></a><span class="term">Q</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">quantile</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview.html" title="Overview of Distributions"><span class="index-entry-level-1">Complements are supported too - and when to use them</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/dist_concept.html" title="Conceptual Requirements for Distribution Types"><span class="index-entry-level-1">Conceptual Requirements for Distribution Types</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution"><span class="index-entry-level-1">Inverse Chi Squared Distribution</span></a></p></li>
@@ -3933,125 +3933,125 @@
 <dt>
 <a name="idx_id_113"></a><span class="term">R</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html" title="Negative Binomial Distribution"><span class="index-entry-level-1">Negative Binomial Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">range</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html" title="Compilers"><span class="index-entry-level-1">Compilers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Ratios of Gamma Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_delta_ratio</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">tgamma_ratio</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rayleigh</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">Rayleigh Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Rayleigh Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">rayleigh_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/rayleigh.html" title="Rayleigh Distribution"><span class="index-entry-level-0">rayleigh_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Reference</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/fp_facets/reference.html" title="Reference"><span class="index-entry-level-1">nan</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">References</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/refs.html" title="References"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Relative Error and Testing</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">relative_error</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">test</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">relative_error</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainder</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remainderl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Remez Method</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/remez.html" title="The Remez Method"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquo</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquof</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">remquol</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Representation Distance Between Two Floating Point Values (ULP) float_distance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">float_distance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">value</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Riemann Zeta Function</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">zeta</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4059,7 +4059,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4067,7 +4067,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">riemann_zetal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4075,21 +4075,21 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rint</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rintl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
@@ -4098,7 +4098,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/factorials/sf_rising_factorial.html" title="Rising Factorial"><span class="index-entry-level-0">rising_factorial</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">cbrt</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">halley_iterate</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">newton_raphson_iterate</span></a></p></li>
@@ -4107,7 +4107,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">eps_tolerance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_ceil</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">equal_floor</span></a></p></li>
@@ -4117,7 +4117,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">round</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4127,7 +4127,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4135,7 +4135,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Rounding Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">iround</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">llround</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/round.html" title="Rounding Functions"><span class="index-entry-level-1">lround</span></a></p></li>
@@ -4144,11 +4144,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">rounding_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">roundl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4156,58 +4156,58 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">RR</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/dist_construct_eg.html" title="Distribution Construction Example"><span class="index-entry-level-1">Distribution Construction Example</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_114"></a><span class="term">S</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbln</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalblnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbn</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scalbnl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">scale</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/extreme_dist.html" title="Extreme Value Distribution"><span class="index-entry-level-1">Extreme Value Distribution</span></a></p></li>
@@ -4229,11 +4229,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">schroeder_iterate</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder"><span class="index-entry-level-1">Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Series Evaluation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">kahan_sum_series</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">log1p</span></a></p></li>
@@ -4243,7 +4243,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Polices at Namespace Scope</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/namespace_pol.html" title="Setting Polices at Namespace Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
@@ -4253,7 +4253,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies at Namespace or Translation Unit Scope</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_DISTRIBUTIONS</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">BOOST_MATH_DECLARE_SPECIAL_FUNCTIONS</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope"><span class="index-entry-level-1">cauchy</span></a></p></li>
@@ -4267,11 +4267,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Setting Policies for Distributions on an Ad Hoc Basis</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis"><span class="index-entry-level-1">fisher_f</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">shape</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/cauchy_dist.html" title="Cauchy-Lorentz Distribution"><span class="index-entry-level-1">Cauchy-Lorentz Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/gamma_dist.html" title="Gamma (and Erlang) Distribution"><span class="index-entry-level-1">Gamma (and Erlang) Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html" title="Inverse Gamma Distribution"><span class="index-entry-level-1">Inverse Gamma Distribution</span></a></p></li>
@@ -4283,11 +4283,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sign</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Sign Manipulation Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">changesign</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">copysign</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">sign</span></a></p></li>
@@ -4296,13 +4296,13 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">signbit</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/sign_functions.html" title="Sign Manipulation Functions"><span class="index-entry-level-1">Sign Manipulation Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinc_pi.html" title="sinc_pi"><span class="index-entry-level-0">sinc_pi</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sinc/sinhc_pi.html" title="sinhc_pi"><span class="index-entry-level-0">sinhc_pi</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Skew Normal Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">location</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">normal</span></a></p></li>
@@ -4310,14 +4310,14 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">skew_normal_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">T</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">skewness</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -4327,14 +4327,14 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/skew_normal_dist.html" title="Skew Normal Distribution"><span class="index-entry-level-0">skew_normal_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Bessel Functions of the First and Second Kinds</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_bessel</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">sph_neumann</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Spherical Harmonics</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_i</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">spherical_harmonic_r</span></a></p></li>
@@ -4342,19 +4342,19 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_i</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">spherical_harmonic_r</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_poly/sph_harm.html" title="Spherical Harmonics"><span class="index-entry-level-1">Spherical Harmonics</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -4363,7 +4363,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_besself</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4371,7 +4371,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_bessell</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4379,7 +4379,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendre</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4387,7 +4387,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendref</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4395,7 +4395,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_legendrel</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4403,7 +4403,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumann</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds"><span class="index-entry-level-1">Spherical Bessel Functions of the First and Second Kinds</span></a></p></li>
@@ -4412,7 +4412,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4420,7 +4420,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sph_neumannl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">TR1 C Functions Quick Reference</span></a></p></li>
@@ -4429,7 +4429,7 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/sqrt1pm1.html" title="sqrt1pm1"><span class="index-entry-level-0">sqrt1pm1</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">standard_deviation</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html" title="Find Location (Mean) Example"><span class="index-entry-level-1">Find Location (Mean) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html" title="Find Scale (Standard Deviation) Example"><span class="index-entry-level-1">Find Scale (Standard Deviation) Example</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/nmp.html" title="Non-Member Properties"><span class="index-entry-level-1">Non-Member Properties</span></a></p></li>
@@ -4438,18 +4438,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Students t Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">find_degrees_of_freedom</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">ibetac</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">students_t_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">students_t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/namespaces.html" title="Namespaces"><span class="index-entry-level-1">Namespaces</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-1">Students t Distribution</span></a></p></li>
 </ul></div>
@@ -4457,20 +4457,20 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/students_t_dist.html" title="Students t Distribution"><span class="index-entry-level-0">students_t_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">sum_series</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/series_evaluation.html" title="Series Evaluation"><span class="index-entry-level-1">Series Evaluation</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Supported/Tested Compilers</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/compilers_overview.html#math_toolkit.main_overview.compilers_overview.supported_tested_compilers" title="Table&#160;9.&#160;Supported/Tested Compilers"><span class="index-entry-level-1">BOOST_MATH_NO_LONG_DOUBLE_MATH_FUNCTIONS</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_115"></a><span class="term">T</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">t</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution"><span class="index-entry-level-1">Calculating confidence intervals on the mean with the Students-t distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/status/issues.html" title="Known Issues, and TODO List"><span class="index-entry-level-1">Known Issues, and TODO List</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/rational.html" title="Polynomial and Rational Function Evaluation"><span class="index-entry-level-1">Polynomial and Rational Function Evaluation</span></a></p></li>
@@ -4479,18 +4479,18 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/error_test.html" title="Relative Error and Testing"><span class="index-entry-level-1">Relative Error and Testing</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution"><span class="index-entry-level-1">Some Miscellaneous Examples of the Normal (Gaussian) Distribution</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">test_data</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4506,11 +4506,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma1pm1</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/tgamma.html" title="Gamma"><span class="index-entry-level-1">Gamma</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammaf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4518,7 +4518,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgammal</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4526,32 +4526,32 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_delta_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_delta_ratio_a__delta_" title="Table&#160;19.&#160;Errors In the Function tgamma_delta_ratio(a, delta)"><span class="index-entry-level-1">Errors In the Function tgamma_delta_ratio(a, delta)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_lower</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html#math_toolkit.special.sf_gamma.igamma.errors_in_the_function_tgamma_lower_a_z_" title="Table&#160;23.&#160;Errors In the Function tgamma_lower(a,z)"><span class="index-entry-level-1">Errors In the Function tgamma_lower(a,z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/igamma.html" title="Incomplete Gamma Functions"><span class="index-entry-level-1">Incomplete Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tgamma_ratio</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.errors_in_the_function_tgamma_ratio_a__b_" title="Table&#160;20.&#160;Errors In the Function tgamma_ratio(a, b)"><span class="index-entry-level-1">Errors In the Function tgamma_ratio(a, b)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions"><span class="index-entry-level-1">Ratios of Gamma Functions</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">tol</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748"><span class="index-entry-level-1">Root Finding Without Derivatives: Bisection, Bracket and TOMS748</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">TR1 C Functions Quick Reference</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerre</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerref</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference"><span class="index-entry-level-1">assoc_laguerrel</span></a></p></li>
@@ -4625,11 +4625,11 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Triangular Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">c</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">mode</span></a></p></li>
@@ -4637,21 +4637,21 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">quantile</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">skewness</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">triangular_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">triangular_distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/backgrounders/implementation.html" title="Additional Implementation Notes"><span class="index-entry-level-1">Additional Implementation Notes</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/triangular_dist.html" title="Triangular Distribution"><span class="index-entry-level-1">Triangular Distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">trunc</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4661,7 +4661,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Truncation Functions</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">itrunc</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">lltrunc</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/rounding/trunc.html" title="Truncation Functions"><span class="index-entry-level-1">ltrunc</span></a></p></li>
@@ -4670,7 +4670,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncf</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4678,7 +4678,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">truncl</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/main_overview/tr1.html" title="C99 and C++ TR1 C-style Functions"><span class="index-entry-level-1">C99 and C++ TR1 C-style Functions</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/tr1.html" title="C99 and TR1 C Functions Overview"><span class="index-entry-level-1">C99 and TR1 C Functions Overview</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/extern_c/c99.html" title="C99 C Functions"><span class="index-entry-level-1">C99 C Functions</span></a></p></li>
@@ -4688,22 +4688,22 @@
 <dt>
 <a name="idx_id_116"></a><span class="term">U</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">underflow_error_type</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference"><span class="index-entry-level-1">Policy Class Reference</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">uniform</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">Uniform Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Uniform Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">mean</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">uniform_distribution</span></a></em></span></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-1">variance</span></a></p></li>
 </ul></div>
@@ -4711,22 +4711,22 @@
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/uniform_dist.html" title="Uniform Distribution"><span class="index-entry-level-0">uniform_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">upper_incomplete_gamma_fract</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in non-template code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/non_templ.html" title="Use in non-template code"><span class="index-entry-level-1">constants</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use in template code</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/templ.html" title="Use in template code"><span class="index-entry-level-1">expression</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Use With User Defined Types</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">construction_traits</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/constants/tutorial/user_def.html" title="Use With User Defined Types"><span class="index-entry-level-1">get</span></a></p></li>
@@ -4734,35 +4734,35 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_denorm_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_domain_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_evaluation_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_indeterminate_result_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_overflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/powers/ct_pow.html" title="Compile Time Power of a Runtime Base"><span class="index-entry-level-1">Compile Time Power of a Runtime Base</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
@@ -4770,28 +4770,28 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_pole_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_rounding_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">user_underflow_error</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_tutorial/user_def_err_pol.html" title="Calling User Defined Error Handlers"><span class="index-entry-level-1">Calling User Defined Error Handlers</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/error_handling_policies.html" title="Error Handling Policies"><span class="index-entry-level-1">Error Handling Policies</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using Macros to Change the Policy Defaults</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_ASSERT_UNDEFINED_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DENORM_ERROR_POLICY</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults"><span class="index-entry-level-1">BOOST_MATH_DIGITS10_POLICY</span></a></p></li>
@@ -4811,23 +4811,23 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With MPFR / GMP - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">expression</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Using With NTL - a High-Precision Floating-Point Library</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/using_udt/use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library"><span class="index-entry-level-1">Lanczos approximation</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_117"></a><span class="term">V</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/utils/next_float/float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance"><span class="index-entry-level-1">Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/chi_squared_dist.html" title="Chi Squared Distribution"><span class="index-entry-level-1">Chi Squared Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/overview/generic.html" title="Generic operations common to all distributions are non-member functions"><span class="index-entry-level-1">Generic operations common to all distributions are non-member functions</span></a></p></li>
@@ -4836,7 +4836,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">value_type</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/bernoulli_dist.html" title="Bernoulli Distribution"><span class="index-entry-level-1">Bernoulli Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/binomial_dist.html" title="Binomial Distribution"><span class="index-entry-level-1">Binomial Distribution</span></a></p></li>
@@ -4874,7 +4874,7 @@
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">variance</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/beta_dist.html" title="Beta Distribution"><span class="index-entry-level-1">Beta Distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation"><span class="index-entry-level-1">Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/geometric_dist.html" title="Geometric Distribution"><span class="index-entry-level-1">Geometric Distribution</span></a></p></li>
@@ -4891,39 +4891,39 @@
 <dt>
 <a name="idx_id_118"></a><span class="term">W</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact>
+<dd><div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">weibull</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">Weibull Distribution</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">Weibull Distribution</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">constants</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">policy_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">scale</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">shape</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">value_type</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull</span></a></p></li>
-<li class="listitem" style="list-style-type: none"><p><span class="bold"><strong><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></strong></span></p></li>
+<li class="listitem" style="list-style-type: none"><p><span class="emphasis"><em><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-1">weibull_distribution</span></a></em></span></p></li>
 </ul></div>
 </li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/dist/dist_ref/dists/weibull_dist.html" title="Weibull Distribution"><span class="index-entry-level-0">weibull_distribution</span></a></p></li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_code</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 <li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">write_csv</span></p>
-<div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
+<div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions"><span class="index-entry-level-1">Graphing, Profiling, and Generating Test Data for Special Functions</span></a></p></li></ul></div>
 </li>
 </ul></div></dd>
 <dt>
 <a name="idx_id_119"></a><span class="term">Z</span>
 </dt>
-<dd><div class="index"><ul class="index" type="none" compact><li class="listitem" style="list-style-type: none">
+<dd><div class="index"><ul class="index" style="list-style-type: none; "><li class="listitem" style="list-style-type: none">
 <p><span class="index-entry-level-0">zeta</span></p>
-<div class="index"><ul class="index" type="none" compact>
+<div class="index"><ul class="index" style="list-style-type: none; ">
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html#math_toolkit.special.zetas.zeta.errors_in_the_function_zeta_z_" title="Table&#160;48.&#160;Errors In the Function zeta(z)"><span class="index-entry-level-1">Errors In the Function zeta(z)</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/expint/expint_i.html" title="Exponential Integral Ei"><span class="index-entry-level-1">Exponential Integral Ei</span></a></p></li>
 <li class="listitem" style="list-style-type: none"><p><a class="link" href="../math_toolkit/special/zetas/zeta.html" title="Riemann Zeta Function"><span class="index-entry-level-1">Riemann Zeta Function</span></a></p></li>
@@ -4933,8 +4933,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders.html b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
index c90615900..0f56e9447 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Backgrounders</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="perf/perf_test_app.html" title="The Performance Test Application">
@@ -37,8 +37,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
index 4e664d29f..44bb167f5 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/implementation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Additional Implementation Notes</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="../backgrounders.html" title="Backgrounders">
@@ -34,7 +34,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h0"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.implemention_philosophy"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.implemention_philosophy">Implemention
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.implemention_philosophy"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.implemention_philosophy">Implemention
         philosophy</a>
       </h5>
 <p>
@@ -86,7 +86,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h1"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.accuracy_and_representation_of_test_values"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.accuracy_and_representation_of_test_values">Accuracy
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.accuracy_and_representation_of_test_values"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.accuracy_and_representation_of_test_values">Accuracy
         and Representation of Test Values</a>
       </h5>
 <p>
@@ -131,13 +131,13 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h2"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.tolerance_of_tests"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.tolerance_of_tests">Tolerance
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.tolerance_of_tests"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.tolerance_of_tests">Tolerance
         of Tests</a>
       </h5>
 <p>
         The tolerances need to be set to the maximum of:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Some epsilon value.
           </li>
@@ -157,7 +157,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h3"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.handling_unsuitable_arguments"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_unsuitable_arguments">Handling
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.handling_unsuitable_arguments"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_unsuitable_arguments">Handling
         Unsuitable Arguments</a>
       </h5>
 <p>
@@ -166,7 +166,7 @@
         it is proposed that signalling a domain error is mandatory when the argument
         would give an mathematically undefined result.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Guideline 1
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -183,7 +183,7 @@
           a domain error whenever evaluated with argument values for which the mathematical
           function is undefined.
         </p></blockquote></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Guideline 2
           </li></ul></div>
 <div class="blockquote"><blockquote class="blockquote"><p>
@@ -225,7 +225,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h4"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.handling_of_functions_that_are_not_mathematically_defined"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_of_functions_that_are_not_mathematically_defined">Handling
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.handling_of_functions_that_are_not_mathematically_defined"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_of_functions_that_are_not_mathematically_defined">Handling
         of Functions that are Not Mathematically defined</a>
       </h5>
 <p>
@@ -259,7 +259,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h5"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.median_of_distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.median_of_distributions">Median
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.median_of_distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.median_of_distributions">Median
         of distributions</a>
       </h5>
 <p>
@@ -294,7 +294,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h6"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.handling_of_floating_point_infinity"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_of_floating_point_infinity">Handling
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.handling_of_floating_point_infinity"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.handling_of_floating_point_infinity">Handling
         of Floating-Point Infinity</a>
       </h5>
 <p>
@@ -353,7 +353,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h7"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.scale__shape_and_location"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.scale__shape_and_location">Scale,
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.scale__shape_and_location"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.scale__shape_and_location">Scale,
         Shape and Location</a>
       </h5>
 <p>
@@ -380,10 +380,10 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h8"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions">Notes
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.notes_on_implementation_of_specific_functions__amp__distributions">Notes
         on Implementation of Specific Functions &amp; Distributions</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Default parameters for the Triangular Distribution. We are uncertain
             about the best default parameters. Some sources suggest that the Standard
             Triangular Distribution has lower = 0, mode = half and upper = 1. However
@@ -392,7 +392,7 @@
           </li></ul></div>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h9"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.rational_approximations_used"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.rational_approximations_used">Rational
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.rational_approximations_used"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.rational_approximations_used">Rational
         Approximations Used</a>
       </h5>
 <p>
@@ -435,7 +435,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h10"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.representation_of_mathematical_constants"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.representation_of_mathematical_constants">Representation
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.representation_of_mathematical_constants"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.representation_of_mathematical_constants">Representation
         of Mathematical Constants</a>
       </h5>
 <p>
@@ -496,7 +496,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h11"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.thread_safety"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.thread_safety">Thread
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.thread_safety"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.thread_safety">Thread
         safety</a>
       </h5>
 <p>
@@ -521,7 +521,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h12"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.sources_of_test_data"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.sources_of_test_data">Sources
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.sources_of_test_data"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.sources_of_test_data">Sources
         of Test Data</a>
       </h5>
 <p>
@@ -562,7 +562,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h13"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors">Testing
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.testing_for_invalid_parameters_to_functions_and_constructors">Testing
         for Invalid Parameters to Functions and Constructors</a>
       </h5>
 <p>
@@ -593,7 +593,7 @@
 <p>
         Checks made are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Infinity or NaN (if available) passed in place of each of the valid params.
           </li>
@@ -630,7 +630,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h14"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.creating_and_managing_the_equations"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.creating_and_managing_the_equations">Creating
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.creating_and_managing_the_equations"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.creating_and_managing_the_equations">Creating
         and Managing the Equations</a>
       </h5>
 <p>
@@ -820,7 +820,7 @@ done</pre>
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.implementation.h15"></a>
-        <span><a name="math_toolkit.backgrounders.implementation.producing_graphs"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.producing_graphs">Producing
+        <span class="phrase"><a name="math_toolkit.backgrounders.implementation.producing_graphs"></a></span><a class="link" href="implementation.html#math_toolkit.backgrounders.implementation.producing_graphs">Producing
         Graphs</a>
       </h5>
 <p>
@@ -838,8 +838,9 @@ done</pre>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
index f3ef1ee6f..4c6102489 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/lanczos.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Lanczos Approximation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="relative_error.html" title="Relative Error">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.backgrounders.lanczos.h0"></a>
-        <span><a name="math_toolkit.backgrounders.lanczos.motivation"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.motivation">Motivation</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.lanczos.motivation"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.motivation">Motivation</a>
       </h5>
 <p>
         <span class="emphasis"><em>Why base gamma and gamma-like functions on the Lanczos approximation?</em></span>
@@ -45,7 +45,7 @@
         Lanczos approximation does have a couple of properties that make it worthy
         of further consideration:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             The approximation has an easy to compute truncation error that holds
             for all <span class="emphasis"><em>z &gt; 0</em></span>. In practice that means we can
@@ -100,7 +100,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.lanczos.h1"></a>
-        <span><a name="math_toolkit.backgrounders.lanczos.the_approximation"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.the_approximation">The Approximation</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.lanczos.the_approximation"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.the_approximation">The Approximation</a>
       </h5>
 <p>
         The Lanczos Approximation to the Gamma Function is given by:
@@ -161,7 +161,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.backgrounders.lanczos.h2"></a>
-        <span><a name="math_toolkit.backgrounders.lanczos.computing_the_coefficients"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.computing_the_coefficients">Computing
+        <span class="phrase"><a name="math_toolkit.backgrounders.lanczos.computing_the_coefficients"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.computing_the_coefficients">Computing
         the Coefficients</a>
       </h5>
 <p>
@@ -205,7 +205,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.lanczos.h3"></a>
-        <span><a name="math_toolkit.backgrounders.lanczos.choosing_the_right_parameters"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.choosing_the_right_parameters">Choosing
+        <span class="phrase"><a name="math_toolkit.backgrounders.lanczos.choosing_the_right_parameters"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.choosing_the_right_parameters">Choosing
         the Right Parameters</a>
       </h5>
 <p>
@@ -535,7 +535,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.lanczos.h4"></a>
-        <span><a name="math_toolkit.backgrounders.lanczos.references"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.references">References</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.lanczos.references"></a></span><a class="link" href="lanczos.html#math_toolkit.backgrounders.lanczos.references">References</a>
       </h5>
 <div class="orderedlist"><ol class="orderedlist" type="1">
 <li class="listitem">
@@ -559,8 +559,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
index 236f5da6c..828f79911 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/refs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>References</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="remez.html" title="The Remez Method">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.backgrounders.refs.h0"></a>
-        <span><a name="math_toolkit.backgrounders.refs.general_references"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.general_references">General
+        <span class="phrase"><a name="math_toolkit.backgrounders.refs.general_references"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.general_references">General
         references</a>
       </h5>
 <p>
@@ -99,7 +99,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.refs.h1"></a>
-        <span><a name="math_toolkit.backgrounders.refs.calculators"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.calculators">Calculators</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.refs.calculators"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.calculators">Calculators</a>
       </h5>
 <p>
         We found (and used to create cross-check spot values - as far as their accuracy
@@ -121,7 +121,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.refs.h2"></a>
-        <span><a name="math_toolkit.backgrounders.refs.other_libraries"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.other_libraries">Other
+        <span class="phrase"><a name="math_toolkit.backgrounders.refs.other_libraries"></a></span><a class="link" href="refs.html#math_toolkit.backgrounders.refs.other_libraries">Other
         Libraries</a>
       </h5>
 <p>
@@ -202,8 +202,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
index f3f749d05..2b3d12c40 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/relative_error.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="implementation.html" title="Additional Implementation Notes">
@@ -79,7 +79,7 @@
       </p>
 <a name="zero_error"></a><h5>
 <a name="math_toolkit.backgrounders.relative_error.h0"></a>
-        <span><a name="math_toolkit.backgrounders.relative_error.the_impossibility_of_zero_error"></a></span><a class="link" href="relative_error.html#math_toolkit.backgrounders.relative_error.the_impossibility_of_zero_error">The
+        <span class="phrase"><a name="math_toolkit.backgrounders.relative_error.the_impossibility_of_zero_error"></a></span><a class="link" href="relative_error.html#math_toolkit.backgrounders.relative_error.the_impossibility_of_zero_error">The
         Impossibility of Zero Error</a>
       </h5>
 <p>
@@ -106,8 +106,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
index 370a8d95b..3510a14ba 100644
--- a/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
+++ b/doc/sf_and_dist/html/math_toolkit/backgrounders/remez.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Remez Method</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../backgrounders.html" title="Backgrounders">
 <link rel="prev" href="lanczos.html" title="The Lanczos Approximation">
@@ -65,7 +65,7 @@
         yields the smallest maximal value of the error function. Chebyshev showed
         that there is a unique minimax solution for R(x) that has the following properties:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             If R(x) is a polynomial of degree N, then there are N+2 unknowns: the
             N+1 coefficients of the polynomial, and maximal value of the error function.
@@ -95,7 +95,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h0"></a>
-        <span><a name="math_toolkit.backgrounders.remez.the_remez_method"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.the_remez_method">The
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.the_remez_method"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.the_remez_method">The
         Remez Method</a>
       </h5>
 <p>
@@ -175,7 +175,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h1"></a>
-        <span><a name="math_toolkit.backgrounders.remez.remez_step_1"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_step_1">Remez
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.remez_step_1"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_step_1">Remez
         Step 1</a>
       </h5>
 <p>
@@ -206,7 +206,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h2"></a>
-        <span><a name="math_toolkit.backgrounders.remez.remez_step_2"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_step_2">Remez
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.remez_step_2"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_step_2">Remez
         Step 2</a>
       </h5>
 <p>
@@ -235,7 +235,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h3"></a>
-        <span><a name="math_toolkit.backgrounders.remez.iteration"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.iteration">Iteration</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.iteration"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.iteration">Iteration</a>
       </h5>
 <p>
         The Remez method then performs steps 1 and 2 above iteratively until the
@@ -251,7 +251,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h4"></a>
-        <span><a name="math_toolkit.backgrounders.remez.rational_approximations"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.rational_approximations">Rational
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.rational_approximations"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.rational_approximations">Rational
         Approximations</a>
       </h5>
 <p>
@@ -300,7 +300,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h5"></a>
-        <span><a name="math_toolkit.backgrounders.remez.practical_considerations"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.practical_considerations">Practical
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.practical_considerations"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.practical_considerations">Practical
         Considerations</a>
       </h5>
 <p>
@@ -408,7 +408,7 @@
       </p>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h6"></a>
-        <span><a name="math_toolkit.backgrounders.remez.remez_method_checklist"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_method_checklist">Remez Method
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.remez_method_checklist"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.remez_method_checklist">Remez Method
         Checklist</a>
       </h5>
 <p>
@@ -416,7 +416,7 @@
         wrong, it is by no means an exhaustive list, but is provided in the hopes
         that it will prove useful.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Is the function smooth enough? Can it be better separated into a rapidly
             changing part, and an asymptotic part?
@@ -462,7 +462,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.backgrounders.remez.h7"></a>
-        <span><a name="math_toolkit.backgrounders.remez.references"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.references">References</a>
+        <span class="phrase"><a name="math_toolkit.backgrounders.remez.references"></a></span><a class="link" href="remez.html#math_toolkit.backgrounders.remez.references">References</a>
       </h5>
 <p>
         The original references for the Remez Method and it's extension to rational
@@ -527,8 +527,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants.html b/doc/sf_and_dist/html/math_toolkit/constants.html
index ac07998d5..ab0297009 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="extern_c/tr1_ref.html" title="TR1 C Functions Quick Reference">
@@ -44,8 +44,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
index d2c275d49..1105f2213 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/FAQ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>FAQs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="new_const.html" title="Defining New Constants">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.constants.FAQ.h0"></a>
-        <span><a name="math_toolkit.constants.FAQ.why_are__emphasis_these__emphasis__constants_chosen_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_are__emphasis_these__emphasis__constants_chosen_">Why
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.why_are__emphasis_these__emphasis__constants_chosen_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_are__emphasis_these__emphasis__constants_chosen_">Why
         are <span class="emphasis"><em>these</em></span> Constants Chosen?</a>
       </h5>
 <p>
@@ -37,7 +37,7 @@
 <p>
         Some of the criteria we have used are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Used in Boost.Math.
           </li>
@@ -62,10 +62,10 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.constants.FAQ.h1"></a>
-        <span><a name="math_toolkit.constants.FAQ.how_are_constants_named_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_constants_named_">How
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.how_are_constants_named_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_constants_named_">How
         are constants named?</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Not macros, so no upper case.
           </li>
@@ -83,7 +83,7 @@
           </li>
 <li class="listitem">
             Abbreviation conventions:
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+            <div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: circle; ">
 <li class="listitem">
                   root for square root.
                 </li>
@@ -123,7 +123,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.constants.FAQ.h2"></a>
-        <span><a name="math_toolkit.constants.FAQ.how_are_the_constants_derived_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_derived_">How are
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.how_are_the_constants_derived_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_derived_">How are
         the constants derived?</a>
       </h5>
 <p>
@@ -133,7 +133,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h3"></a>
-        <span><a name="math_toolkit.constants.FAQ.how_accurate_are_the_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_accurate_are_the_constants_">How
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.how_accurate_are_the_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_accurate_are_the_constants_">How
         Accurate are the constants?</a>
       </h5>
 <p>
@@ -143,7 +143,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h4"></a>
-        <span><a name="math_toolkit.constants.FAQ.how_are_the_constants_tested_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_tested_">How are
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.how_are_the_constants_tested_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.how_are_the_constants_tested_">How are
         the constants tested?</a>
       </h5>
 <div class="orderedlist"><ol class="orderedlist" type="1">
@@ -184,7 +184,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.constants.FAQ.h5"></a>
-        <span><a name="math_toolkit.constants.FAQ.why_is_portability_important_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_is_portability_important_">Why is
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.why_is_portability_important_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_is_portability_important_">Why is
         Portability important?</a>
       </h5>
 <p>
@@ -207,7 +207,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h6"></a>
-        <span><a name="math_toolkit.constants.FAQ.what_is_the_internal_format_of_the_constants__and_why_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_is_the_internal_format_of_the_constants__and_why_">What
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.what_is_the_internal_format_of_the_constants__and_why_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_is_the_internal_format_of_the_constants__and_why_">What
         is the Internal Format of the constants, and why?</a>
       </h5>
 <p>
@@ -254,7 +254,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h7"></a>
-        <span><a name="math_toolkit.constants.FAQ.what_floating_point_types_could_i_use_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_floating_point_types_could_i_use_">What
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.what_floating_point_types_could_i_use_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_floating_point_types_could_i_use_">What
         Floating-point Types could I use?</a>
       </h5>
 <p>
@@ -266,7 +266,7 @@
       </p>
 <h6>
 <a name="math_toolkit.constants.FAQ.h8"></a>
-        <span><a name="math_toolkit.constants.FAQ.boost_multiprecision_by_christopher_kormanyos"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.boost_multiprecision_by_christopher_kormanyos">Boost.Multiprecision
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.boost_multiprecision_by_christopher_kormanyos"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.boost_multiprecision_by_christopher_kormanyos">Boost.Multiprecision
         by Christopher Kormanyos</a>
       </h6>
 <p>
@@ -280,7 +280,7 @@
       </p>
 <h6>
 <a name="math_toolkit.constants.FAQ.h9"></a>
-        <span><a name="math_toolkit.constants.FAQ.boost_cpp_float_by_john_maddock_using_expression_templates"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.boost_cpp_float_by_john_maddock_using_expression_templates">Boost.cpp_float
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.boost_cpp_float_by_john_maddock_using_expression_templates"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.boost_cpp_float_by_john_maddock_using_expression_templates">Boost.cpp_float
         by John Maddock using Expression Templates</a>
       </h6>
 <p>
@@ -290,7 +290,7 @@
       </p>
 <h6>
 <a name="math_toolkit.constants.FAQ.h10"></a>
-        <span><a name="math_toolkit.constants.FAQ.ntl_class_quad_float"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.ntl_class_quad_float">NTL
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.ntl_class_quad_float"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.ntl_class_quad_float">NTL
         class quad_float</a>
       </h6>
 <p>
@@ -332,7 +332,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.constants.FAQ.h11"></a>
-        <span><a name="math_toolkit.constants.FAQ.ntl_class_rr"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.ntl_class_rr">NTL
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.ntl_class_rr"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.ntl_class_rr">NTL
         class RR</a>
       </h6>
 <p>
@@ -349,7 +349,7 @@
       </p>
 <h6>
 <a name="math_toolkit.constants.FAQ.h12"></a>
-        <span><a name="math_toolkit.constants.FAQ.gmp_and_mpfr"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.gmp_and_mpfr">GMP
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.gmp_and_mpfr"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.gmp_and_mpfr">GMP
         and MPFR</a>
       </h6>
 <p>
@@ -359,7 +359,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h13"></a>
-        <span><a name="math_toolkit.constants.FAQ.what_happened_to_a_previous_collection_of_constants_proposed_for_boost_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_happened_to_a_previous_collection_of_constants_proposed_for_boost_">What
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.what_happened_to_a_previous_collection_of_constants_proposed_for_boost_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.what_happened_to_a_previous_collection_of_constants_proposed_for_boost_">What
         happened to a previous collection of constants proposed for Boost?</a>
       </h5>
 <p>
@@ -382,7 +382,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h14"></a>
-        <span><a name="math_toolkit.constants.FAQ.why_do_the_constants__internally__have_a_struct_rather_than_a_simple_function_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_do_the_constants__internally__have_a_struct_rather_than_a_simple_function_">Why
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.why_do_the_constants__internally__have_a_struct_rather_than_a_simple_function_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.why_do_the_constants__internally__have_a_struct_rather_than_a_simple_function_">Why
         do the constants (internally) have a struct rather than a simple function?</a>
       </h5>
 <p>
@@ -394,7 +394,7 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.FAQ.h15"></a>
-        <span><a name="math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_">Where
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_can_i_find_other_high_precision_constants_">Where
         can I find other high precision constants?</a>
       </h5>
 <div class="orderedlist"><ol class="orderedlist" type="1">
@@ -437,13 +437,13 @@
 </ol></div>
 <h5>
 <a name="math_toolkit.constants.FAQ.h16"></a>
-        <span><a name="math_toolkit.constants.FAQ.where_are_physical_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_are_physical_constants_">Where
+        <span class="phrase"><a name="math_toolkit.constants.FAQ.where_are_physical_constants_"></a></span><a class="link" href="FAQ.html#math_toolkit.constants.FAQ.where_are_physical_constants_">Where
         are Physical Constants?</a>
       </h5>
 <p>
         Not here in this Boost.Math collection, because physical constants:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Are measurements.
           </li>
@@ -465,8 +465,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/constants.html b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
index 9bb34f5bd..0c06b3869 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/constants.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/constants.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Mathematical Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="tutorial/user_def.html" title="Use With User Defined Types">
@@ -1474,8 +1474,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/intro.html b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
index e0cfc6586..9b2b56aba 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="../constants.html" title="Mathematical Constants">
@@ -31,10 +31,10 @@
       </p>
 <h5>
 <a name="math_toolkit.constants.intro.h0"></a>
-        <span><a name="math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_"></a></span><a class="link" href="intro.html#math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_">Why
+        <span class="phrase"><a name="math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_"></a></span><a class="link" href="intro.html#math_toolkit.constants.intro.why_use_boost_math_mathematical_constants_">Why
         use Boost.Math mathematical constants?</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Readable. For the very many jobs just using built-in like <code class="computeroutput"><span class="keyword">double</span></code>, you can just write expressions
             like
@@ -53,7 +53,7 @@
 <li class="listitem">
             Accurate - ensuring that the values are as accurate as possible for the
             chosen floating-point type
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+            <div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: circle; ">
 <li class="listitem">
                   No loss of accuracy from repeated rounding of intermediate computations.
                 </li>
@@ -74,7 +74,7 @@
 <li class="listitem">
             Faster - can avoid (re-)calculation at runtime. This can be significant
             if:
-            <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+            <div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: circle; ">
 <li class="listitem">
                   Functions pow, trig or log are used.
                 </li>
@@ -103,8 +103,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
index 75e90fa9e..0e9ad7ac2 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/new_const.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Defining New Constants</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="constants.html" title="The Mathematical Constants">
@@ -252,8 +252,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
index cfecd8783..67851bfc3 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../constants.html" title="Mathematical Constants">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -37,8 +37,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
index 34de38b24..c7bbc4391 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/non_templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in non-template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="../tutorial.html" title="Tutorial">
@@ -71,8 +71,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
index 6ecb83209..0b193a1fc 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/templ.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use in template code</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="non_templ.html" title="Use in non-template code">
@@ -149,8 +149,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
index 4f83f5d11..c21a42923 100644
--- a/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
+++ b/doc/sf_and_dist/html/math_toolkit/constants/tutorial/user_def.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use With User Defined Types</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../tutorial.html" title="Tutorial">
 <link rel="prev" href="templ.html" title="Use in template code">
@@ -40,10 +40,10 @@
           than that of the built-in floating pointer types, how the value returned
           is created is as follows:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               If the precision of the type is known at compile time:
-              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+              <div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: circle; ">
 <li class="listitem">
                     If the precision is less than or equal to that of a <code class="computeroutput"><span class="keyword">float</span></code> and the type is constructable
                     from a <code class="computeroutput"><span class="keyword">float</span></code> then
@@ -79,7 +79,7 @@
             </li>
 <li class="listitem">
               If the precision is unknown at compile time then:
-              <div class="itemizedlist"><ul class="itemizedlist" type="circle">
+              <div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: circle; ">
 <li class="listitem">
                     If the runtime precision (obtained from a call to <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tools</span><span class="special">::</span><span class="identifier">digits</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;()</span></code>)
                     is less than 100 decimal digits, then the constant is constructed
@@ -229,7 +229,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.constants.tutorial.user_def.h0"></a>
-          <span><a name="math_toolkit.constants.tutorial.user_def.custom_specializing_a_constant"></a></span><a class="link" href="user_def.html#math_toolkit.constants.tutorial.user_def.custom_specializing_a_constant">Custom
+          <span class="phrase"><a name="math_toolkit.constants.tutorial.user_def.custom_specializing_a_constant"></a></span><a class="link" href="user_def.html#math_toolkit.constants.tutorial.user_def.custom_specializing_a_constant">Custom
           Specializing a constant</a>
         </h6>
 <p>
@@ -260,7 +260,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.constants.tutorial.user_def.h1"></a>
-          <span><a name="math_toolkit.constants.tutorial.user_def.diagnosing_what_meta_programmed_code_is_doing"></a></span><a class="link" href="user_def.html#math_toolkit.constants.tutorial.user_def.diagnosing_what_meta_programmed_code_is_doing">Diagnosing
+          <span class="phrase"><a name="math_toolkit.constants.tutorial.user_def.diagnosing_what_meta_programmed_code_is_doing"></a></span><a class="link" href="user_def.html#math_toolkit.constants.tutorial.user_def.diagnosing_what_meta_programmed_code_is_doing">Diagnosing
           what meta-programmed code is doing</a>
         </h6>
 <p>
@@ -298,8 +298,9 @@ the constant will be constructed from a string on each call.
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist.html b/doc/sf_and_dist/html/math_toolkit/dist.html
index b82807d67..dd75f63cc 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions and Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="main_overview/contact.html" title="Contact Info and Support">
@@ -209,8 +209,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
index f5894db88..c1abcdc09 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="stat_tut/dist_params.html" title="Discrete Probability Distributions">
@@ -98,8 +98,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
index 1eb55821a..941b91103 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dist_algorithms.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Algorithms</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="dists/weibull_dist.html" title="Weibull Distribution">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dist_algorithms.h0"></a>
-          <span><a name="math_toolkit.dist.dist_ref.dist_algorithms.finding_the_location_and_scale_for_normal_and_similar_distributions"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.finding_the_location_and_scale_for_normal_and_similar_distributions">Finding
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.dist_algorithms.finding_the_location_and_scale_for_normal_and_similar_distributions"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.finding_the_location_and_scale_for_normal_and_similar_distributions">Finding
           the Location and Scale for Normal and similar distributions</a>
         </h5>
 <p>
@@ -51,7 +51,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dist_algorithms.h1"></a>
-          <span><a name="math_toolkit.dist.dist_ref.dist_algorithms.find_location_function"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.find_location_function">find_location
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.dist_algorithms.find_location_function"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.find_location_function">find_location
           function</a>
         </h5>
 <p>
@@ -80,7 +80,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dist_algorithms.h2"></a>
-          <span><a name="math_toolkit.dist.dist_ref.dist_algorithms.find_scale_function"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.find_scale_function">find_scale
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.dist_algorithms.find_scale_function"></a></span><a class="link" href="dist_algorithms.html#math_toolkit.dist.dist_ref.dist_algorithms.find_scale_function">find_scale
           function</a>
         </h5>
 <p>
@@ -128,8 +128,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
index fdad85808..3059deaec 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="nmp.html" title="Non-Member Properties">
@@ -91,8 +91,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
index 55f0ede0f..42404e142 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/bernoulli_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bernoulli Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="../dists.html" title="Distributions">
@@ -87,7 +87,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.member_functions"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.member_functions"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">bernoulli_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">p</span><span class="special">);</span>
@@ -103,7 +103,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.non_member_accessors"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.non_member_accessors"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -128,7 +128,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.accuracy"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.accuracy"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The Bernoulli distribution is implemented with simple arithmetic operators
@@ -136,7 +136,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.implementation"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.implementation"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>p</em></span> is the probability of success
@@ -327,9 +327,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.references"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.bernoulli_dist.references"></a></span><a class="link" href="bernoulli_dist.html#math_toolkit.dist.dist_ref.dists.bernoulli_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Bernoulli_distribution" target="_top">Wikpedia
                 Bernoulli distribution</a>
@@ -343,8 +343,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
index bbc7f3cb5..ea385cb62 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="bernoulli_dist.html" title="Bernoulli Distribution">
@@ -132,12 +132,12 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.member_functions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.member_functions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.member_functions">Member
             Functions</a>
           </h5>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.constructor"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.constructor">Constructor</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.constructor"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.constructor">Constructor</a>
           </h6>
 <pre class="programlisting"><span class="identifier">beta_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">alpha</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">beta</span><span class="special">);</span>
 </pre>
@@ -164,7 +164,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.parameter_accessors"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.parameter_accessors">Parameter
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.parameter_accessors"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.parameter_accessors">Parameter
             Accessors</a>
           </h6>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">alpha</span><span class="special">()</span> <span class="keyword">const</span><span class="special">;</span>
@@ -188,7 +188,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.parameter_estimators"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.parameter_estimators">Parameter
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.parameter_estimators"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.parameter_estimators">Parameter
             Estimators</a>
           </h5>
 <p>
@@ -241,7 +241,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.non_member_accessor_functions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.non_member_accessor_functions">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.non_member_accessor_functions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.non_member_accessor_functions">Non-member
             Accessor Functions</a>
           </h5>
 <p>
@@ -263,7 +263,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.applications"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.applications">Applications</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.applications"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.applications">Applications</a>
           </h5>
 <p>
             The beta distribution can be used to model events constrained to take
@@ -276,7 +276,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h6"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.related_distributions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.related_distributions"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.related_distributions">Related
             distributions</a>
           </h5>
 <p>
@@ -303,7 +303,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h7"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.accuracy"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.accuracy"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             This distribution is implemented using the <a class="link" href="../../../special/sf_beta/beta_function.html" title="Beta">beta
@@ -315,7 +315,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h8"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.implementation"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.implementation"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>b</em></span>
@@ -594,7 +594,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.beta_dist.h9"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.beta_dist.references"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.beta_dist.references"></a></span><a class="link" href="beta_dist.html#math_toolkit.dist.dist_ref.dists.beta_dist.references">References</a>
           </h5>
 <p>
             <a href="http://en.wikipedia.org/wiki/Beta_distribution" target="_top">Wikipedia
@@ -611,8 +611,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
index aea5344d5..cd3f4f5dc 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="beta_dist.html" title="Beta Distribution">
@@ -162,12 +162,12 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.member_functions"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.member_functions"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.member_functions">Member
             Functions</a>
           </h5>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.construct"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.construct">Construct</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.construct"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.construct">Construct</a>
           </h6>
 <pre class="programlisting"><span class="identifier">binomial_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">n</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">p</span><span class="special">);</span>
 </pre>
@@ -184,7 +184,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.accessors"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.accessors">Accessors</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.accessors"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.accessors">Accessors</a>
           </h6>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">success_fraction</span><span class="special">()</span> <span class="keyword">const</span><span class="special">;</span>
 </pre>
@@ -200,7 +200,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.lower_bound_on_the_success_fraction"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.lower_bound_on_the_success_fraction">Lower
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.lower_bound_on_the_success_fraction"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.lower_bound_on_the_success_fraction">Lower
             Bound on the Success Fraction</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_lower_bound_on_p</span><span class="special">(</span>
@@ -214,7 +214,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">trials</span></dt>
 <dd><p>
                   The total number of trials conducted.
@@ -306,7 +306,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.upper_bound_on_the_success_fraction"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.upper_bound_on_the_success_fraction">Upper
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.upper_bound_on_the_success_fraction"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.upper_bound_on_the_success_fraction">Upper
             Bound on the Success Fraction</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_upper_bound_on_p</span><span class="special">(</span>
@@ -320,7 +320,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">trials</span></dt>
 <dd><p>
                   The total number of trials conducted.
@@ -384,7 +384,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_number_of_trials_required_for_a_certain_number_of_successes"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_number_of_trials_required_for_a_certain_number_of_successes">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_number_of_trials_required_for_a_certain_number_of_successes"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_number_of_trials_required_for_a_certain_number_of_successes">Estimating
             the Number of Trials Required for a Certain Number of Successes</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_minimum_number_of_trials</span><span class="special">(</span>
@@ -399,7 +399,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The number of success observed.
@@ -426,7 +426,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h6"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_maximum_number_of_trials_to_ensure_no_more_than_a_certain_number_of_successes"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_maximum_number_of_trials_to_ensure_no_more_than_a_certain_number_of_successes">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_maximum_number_of_trials_to_ensure_no_more_than_a_certain_number_of_successes"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.estimating_the_maximum_number_of_trials_to_ensure_no_more_than_a_certain_number_of_successes">Estimating
             the Maximum Number of Trials to Ensure no more than a Certain Number
             of Successes</a>
           </h6>
@@ -442,7 +442,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The number of success observed.
@@ -474,7 +474,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h7"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.non_member_accessors"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.non_member_accessors"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -623,7 +623,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h8"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.examples"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.examples">Examples</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.examples"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.examples">Examples</a>
           </h5>
 <p>
             Various <a class="link" href="../../stat_tut/weg/binom_eg.html" title="Binomial Distribution Examples">worked
@@ -631,7 +631,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h9"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.accuracy"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.accuracy"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             This distribution is implemented using the incomplete beta functions
@@ -641,7 +641,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h10"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.implementation"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.implementation"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>p</em></span> is the probability that
@@ -884,9 +884,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.binomial_dist.h11"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.references"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.binomial_dist.references"></a></span><a class="link" href="binomial_dist.html#math_toolkit.dist.dist_ref.dists.binomial_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://mathworld.wolfram.com/BinomialDistribution.html" target="_top">Weisstein,
                 Eric W. "Binomial Distribution." From MathWorld--A Wolfram
@@ -904,8 +904,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
index 8d19fa1b1..97b2531fc 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/cauchy_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cauchy-Lorentz Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="binomial_dist.html" title="Binomial Distribution">
@@ -88,7 +88,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.member_functions"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.member_functions"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">cauchy_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">location</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -114,7 +114,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.non_member_accessors"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.non_member_accessors"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -148,7 +148,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.accuracy"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.accuracy"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The Cauchy distribution is implemented in terms of the standard library
@@ -157,7 +157,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.implementation"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.implementation"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table x<sub>0 </sub> is the location parameter of the distribution,
@@ -273,9 +273,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.references"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.cauchy_dist.references"></a></span><a class="link" href="cauchy_dist.html#math_toolkit.dist.dist_ref.dists.cauchy_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Cauchy_distribution" target="_top">Cauchy-Lorentz
                 distribution</a>
@@ -293,8 +293,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
index 133854cc8..f3896220e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="cauchy_dist.html" title="Cauchy-Lorentz Distribution">
@@ -87,7 +87,7 @@ independent, normally distributed random
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.member_functions"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.member_functions"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">chi_squared_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">v</span><span class="special">);</span>
@@ -118,7 +118,7 @@ independent, normally distributed random
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">difference_from_variance</span></dt>
 <dd><p>
                   The difference from the assumed nominal variance that is to be
@@ -170,7 +170,7 @@ independent, normally distributed random
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.non_member_accessors"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.non_member_accessors"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -196,7 +196,7 @@ independent, normally distributed random
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.examples"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.examples">Examples</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.examples"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.examples">Examples</a>
           </h5>
 <p>
             Various <a class="link" href="../../stat_tut/weg/cs_eg.html" title="Chi Squared Distribution Examples">worked examples</a>
@@ -204,7 +204,7 @@ independent, normally distributed random
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.accuracy"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.accuracy"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The Chi-Squared distribution is implemented in terms of the <a class="link" href="../../../special/sf_gamma/igamma.html" title="Incomplete Gamma Functions">incomplete
@@ -212,7 +212,7 @@ independent, normally distributed random
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.implementation"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.implementation"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>v</em></span> is the number of degrees
@@ -379,9 +379,9 @@ independent, normally distributed random
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.references"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.chi_squared_dist.references"></a></span><a class="link" href="chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.chi_squared_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://www.itl.nist.gov/div898/handbook/eda/section3/eda3666.htm" target="_top">NIST
                 Exploratory Data Analysis</a>
@@ -399,8 +399,9 @@ independent, normally distributed random
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
index 5f1fc1083..a6e774bbf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/exp_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="chi_squared_dist.html" title="Chi Squared Distribution">
@@ -71,7 +71,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.member_functions"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.exp_dist.member_functions"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">exponential_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">lambda</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -91,7 +91,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.non_member_accessors"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.exp_dist.non_member_accessors"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -111,7 +111,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.accuracy"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.exp_dist.accuracy"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The exponential distribution is implemented in terms of the standard
@@ -122,7 +122,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.implementation"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.exp_dist.implementation"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#955; is the parameter lambda of the distribution,
@@ -283,9 +283,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.exp_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.exp_dist.references"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.references">references</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.exp_dist.references"></a></span><a class="link" href="exp_dist.html#math_toolkit.dist.dist_ref.dists.exp_dist.references">references</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://mathworld.wolfram.com/ExponentialDistribution.html" target="_top">Weisstein,
                 Eric W. "Exponential Distribution." From MathWorld--A Wolfram
@@ -308,7 +308,7 @@
             (See also the reference documentation for the related <a class="link" href="extreme_dist.html" title="Extreme Value Distribution">Extreme
             Distributions</a>.)
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                 <a href="http://www.worldscibooks.com/mathematics/p191.html" target="_top">Extreme
                 Value Distributions, Theory and Applications Samuel Kotz &amp; Saralees
                 Nadarajah</a> discuss the relationship of the types of extreme
@@ -317,8 +317,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
index b4e1b90e8..ef16cbaaf 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/extreme_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extreme Value Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="exp_dist.html" title="Exponential Distribution">
@@ -100,7 +100,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.member_functions"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.member_functions"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">extreme_value_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">location</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -125,7 +125,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.non_member_accessors"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.non_member_accessors"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -145,7 +145,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.accuracy"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.accuracy"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The extreme value distribution is implemented in terms of the standard
@@ -154,7 +154,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.extreme_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.implementation"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.extreme_dist.implementation"></a></span><a class="link" href="extreme_dist.html#math_toolkit.dist.dist_ref.dists.extreme_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table: <span class="emphasis"><em>a</em></span> is the location parameter,
@@ -319,8 +319,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
index 05a0f6a21..860cbb860 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="extreme_dist.html" title="Extreme Value Distribution">
@@ -80,7 +80,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.f_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.f_dist.member_functions"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.f_dist.member_functions"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">fisher_f_distribution</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">df1</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">df2</span><span class="special">);</span>
@@ -106,7 +106,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.f_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.f_dist.non_member_accessors"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.f_dist.non_member_accessors"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -126,7 +126,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.f_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.f_dist.examples"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.examples">Examples</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.f_dist.examples"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.examples">Examples</a>
           </h5>
 <p>
             Various <a class="link" href="../../stat_tut/weg/f_eg.html" title="F Distribution Examples">worked examples</a>
@@ -134,7 +134,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.f_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.f_dist.accuracy"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.f_dist.accuracy"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The normal distribution is implemented in terms of the <a class="link" href="../../../special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions">incomplete
@@ -143,7 +143,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.f_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.f_dist.implementation"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.f_dist.implementation"></a></span><a class="link" href="f_dist.html#math_toolkit.dist.dist_ref.dists.f_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>v1</em></span> and <span class="emphasis"><em>v2</em></span>
@@ -426,8 +426,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
index d4bfb8b27..4670a7fe1 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma (and Erlang) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="f_dist.html" title="F Distribution">
@@ -135,7 +135,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.member_functions"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.member_functions"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">gamma_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">shape</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -160,7 +160,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.non_member_accessors"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.non_member_accessors"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -180,7 +180,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.accuracy"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.accuracy"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The lognormal distribution is implemented in terms of the incomplete
@@ -192,7 +192,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.gamma_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.implementation"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.gamma_dist.implementation"></a></span><a class="link" href="gamma_dist.html#math_toolkit.dist.dist_ref.dists.gamma_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>k</em></span> is the shape parameter
@@ -360,8 +360,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
index fe09827a1..340a731fd 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/geometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="gamma_dist.html" title="Gamma (and Erlang) Distribution">
@@ -146,7 +146,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.related_distributions"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.related_distributions"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.related_distributions">Related
             Distributions</a>
           </h5>
 <p>
@@ -206,12 +206,12 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.member_functions"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.member_functions"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.member_functions">Member
             Functions</a>
           </h5>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.constructor"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.constructor">Constructor</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.constructor"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.constructor">Constructor</a>
           </h6>
 <pre class="programlisting"><span class="identifier">geometric_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">p</span><span class="special">);</span>
 </pre>
@@ -226,7 +226,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.accessors"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.accessors">Accessors</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.accessors"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.accessors">Accessors</a>
           </h6>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">success_fraction</span><span class="special">()</span> <span class="keyword">const</span><span class="special">;</span> <span class="comment">// successes / trials (0 &lt;= p &lt;= 1)</span>
 </pre>
@@ -253,7 +253,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.lower_bound_on_success_fraction_parameter__emphasis_p__emphasis_"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.lower_bound_on_success_fraction_parameter__emphasis_p__emphasis_">Lower
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.lower_bound_on_success_fraction_parameter__emphasis_p__emphasis_"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.lower_bound_on_success_fraction_parameter__emphasis_p__emphasis_">Lower
             Bound on success_fraction Parameter <span class="emphasis"><em>p</em></span></a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_lower_bound_on_p</span><span class="special">(</span>
@@ -266,7 +266,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">failures</span></dt>
 <dd><p>
                   The total number of failures before the 1st success.
@@ -308,7 +308,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.upper_bound_on_success_fraction_parameter_p"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.upper_bound_on_success_fraction_parameter_p">Upper
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.upper_bound_on_success_fraction_parameter_p"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.upper_bound_on_success_fraction_parameter_p">Upper
             Bound on success_fraction Parameter p</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_upper_bound_on_p</span><span class="special">(</span>
@@ -321,7 +321,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">trials</span></dt>
 <dd><p>
                   The total number of trials conducted.
@@ -363,7 +363,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h6"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures">Estimating
             Number of Trials to Ensure at Least a Certain Number of Failures</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_minimum_number_of_trials</span><span class="special">(</span>
@@ -378,7 +378,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The target number of failures to be observed.
@@ -415,7 +415,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h7"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less">Estimating
             Number of Trials to Ensure a Maximum Number of Failures or Less</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_maximum_number_of_trials</span><span class="special">(</span>
@@ -430,7 +430,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The maximum number of failures to be observed.
@@ -463,7 +463,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h8"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.non_member_accessors"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.non_member_accessors"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -608,7 +608,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h9"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.accuracy"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.accuracy"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             This distribution is implemented using the pow and exp functions, so
@@ -619,7 +619,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.geometric_dist.h10"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.implementation"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.geometric_dist.implementation"></a></span><a class="link" href="geometric_dist.html#math_toolkit.dist.dist_ref.dists.geometric_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table, <span class="emphasis"><em>p</em></span> is the probability that
@@ -848,8 +848,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
index 5ab8ced41..1f2114b7e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/hypergeometric_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hypergeometric Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="geometric_dist.html" title="Geometric Distribution">
@@ -102,7 +102,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.member_functions"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.member_functions"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">hypergeometric_distribution</span><span class="special">(</span><span class="keyword">unsigned</span> <span class="identifier">r</span><span class="special">,</span> <span class="keyword">unsigned</span> <span class="identifier">n</span><span class="special">,</span> <span class="keyword">unsigned</span> <span class="identifier">N</span><span class="special">);</span>
@@ -131,7 +131,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.non_member_accessors"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.non_member_accessors"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -185,7 +185,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.accuracy"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.accuracy"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             For small N such that <code class="computeroutput"><span class="identifier">N</span> <span class="special">&lt;</span> <span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">max_factorial</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">&gt;::</span><span class="identifier">value</span></code>
@@ -211,7 +211,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.testing"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.testing">Testing</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.testing"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.testing">Testing</a>
           </h5>
 <p>
             There are three sets of tests: our implementation is tested against a
@@ -223,7 +223,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.implementation"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.hypergeometric_dist.implementation"></a></span><a class="link" href="hypergeometric_dist.html#math_toolkit.dist.dist_ref.dists.hypergeometric_dist.implementation">Implementation</a>
           </h5>
 <p>
             The PDF can be calculated directly using the formula:
@@ -327,8 +327,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
index 2436766a3..3e481c85f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="hypergeometric_dist.html" title="Hypergeometric Distribution">
@@ -84,7 +84,7 @@
 <p>
             See
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 Inverse chi_squared distribution <a href="http://en.wikipedia.org/wiki/Inverse-chi-square_distribution" target="_top">http://en.wikipedia.org/wiki/Inverse-chi-square_distribution</a>
               </li>
@@ -196,7 +196,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.member_functions"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.member_functions"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">inverse_chi_squared_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">df</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// Implicitly scaled 1/df.</span>
@@ -223,7 +223,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.non_member_accessors"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.non_member_accessors"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -253,7 +253,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.accuracy"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.accuracy"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The inverse gamma distribution is implemented in terms of the incomplete
@@ -269,7 +269,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.implementation"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.implementation"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#957; is the degrees of freedom parameter and &#958; is the
@@ -450,7 +450,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references"></a></span><a class="link" href="inverse_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.inverse_chi_squared_dist.references">References</a>
           </h5>
 <div class="orderedlist"><ol class="orderedlist" type="1">
 <li class="listitem">
@@ -466,8 +466,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
index 0a9f625a9..ffa325819 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gamma_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gamma Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_chi_squared_dist.html" title="Inverse Chi Squared Distribution">
@@ -128,7 +128,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.member_functions"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.member_functions"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">inverse_gamma_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">shape</span> <span class="special">=</span> <span class="number">1</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -152,7 +152,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.non_member_accessors"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.non_member_accessors"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -182,7 +182,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.accuracy"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.accuracy"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The inverse gamma distribution is implemented in terms of the incomplete
@@ -196,7 +196,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.implementation"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.implementation"></a></span><a class="link" href="inverse_gamma_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gamma_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#945; is the shape parameter of the distribution, &#945; &#160; is
@@ -363,8 +363,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
index 16dc6afca..aa6e79336 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/inverse_gaussian_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Gaussian (or Inverse Normal) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gamma_dist.html" title="Inverse Gamma Distribution">
@@ -145,7 +145,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.member_functions"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.member_functions"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">inverse_gaussian_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">df</span> <span class="special">=</span> <span class="number">1</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span> <span class="comment">// optionally scaled.</span>
@@ -170,7 +170,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.non_member_accessors"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.non_member_accessors"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -200,7 +200,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.accuracy"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.accuracy"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The inverse_gaussian distribution is implemented in terms of the exponential
@@ -211,7 +211,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.implementation"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.implementation"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#956; is the mean parameter and &#955; is the scale parameter
@@ -389,7 +389,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references"></a></span><a class="link" href="inverse_gaussian_dist.html#math_toolkit.dist.dist_ref.dists.inverse_gaussian_dist.references">References</a>
           </h5>
 <div class="orderedlist"><ol class="orderedlist" type="1">
 <li class="listitem">
@@ -436,8 +436,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
index 66a30cf10..af89c21a8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/laplace_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laplace Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="inverse_gaussian_dist.html" title="Inverse Gaussian (or Inverse Normal) Distribution">
@@ -81,7 +81,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.member_functions"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.member_functions"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">laplace_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">location</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -113,7 +113,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.non_member_accessors"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.non_member_accessors"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -133,7 +133,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.accuracy"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.accuracy"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The laplace distribution is implemented in terms of the standard library
@@ -141,7 +141,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.implementation"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.implementation"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#956; is the location parameter of the distribution,
@@ -329,9 +329,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.laplace_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.references"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.laplace_dist.references"></a></span><a class="link" href="laplace_dist.html#math_toolkit.dist.dist_ref.dists.laplace_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://mathworld.wolfram.com/LaplaceDistribution.html" target="_top">Weisstein,
                 Eric W. "Laplace Distribution."</a> From MathWorld--A
@@ -349,8 +349,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
index e3c1e1c2e..9f3730805 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/logistic_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logistic Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="laplace_dist.html" title="Laplace Distribution">
@@ -72,7 +72,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.member_functions"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.member_functions"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">logistic_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">u</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">s</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -98,7 +98,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.non_member_accessors"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.non_member_accessors"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -128,7 +128,7 @@ as special cases if RealType
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.accuracy"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.accuracy"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The logistic distribution is implemented in terms of the <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">exp</span></code> and the <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">log</span></code>
@@ -140,7 +140,7 @@ as special cases if RealType
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.logistic_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.implementation"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.logistic_dist.implementation"></a></span><a class="link" href="logistic_dist.html#math_toolkit.dist.dist_ref.dists.logistic_dist.implementation">Implementation</a>
           </h5>
 <div class="informaltable"><table class="table">
 <colgroup>
@@ -285,8 +285,9 @@ as special cases if RealType
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
index d1f470575..054d93eda 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/lognormal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="logistic_dist.html" title="Logistic Distribution">
@@ -88,7 +88,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.member_functions"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.member_functions"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">lognormal_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">location</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -121,7 +121,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.non_member_accessors"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.non_member_accessors"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -141,7 +141,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.accuracy"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.accuracy"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The lognormal distribution is implemented in terms of the standard library
@@ -150,7 +150,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.implementation"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.lognormal_dist.implementation"></a></span><a class="link" href="lognormal_dist.html#math_toolkit.dist.dist_ref.dists.lognormal_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>m</em></span> is the location parameter
@@ -317,8 +317,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
index a04e51808..283bc55bb 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_beta_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Beta Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="negative_binomial_dist.html" title="Negative Binomial Distribution">
@@ -96,7 +96,7 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.member_functions"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.member_functions"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">non_central_beta_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">a</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">b</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">lambda</span><span class="special">);</span>
@@ -128,7 +128,7 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.non_member_accessors"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.non_member_accessors"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -156,7 +156,7 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.accuracy"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.accuracy"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The following table shows the peak errors (in units of <a href="http://en.wikipedia.org/wiki/Machine_epsilon" target="_top">epsilon</a>)
@@ -299,7 +299,7 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.tests"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.tests">Tests</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.tests"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.tests">Tests</a>
           </h5>
 <p>
             There are two sets of test data used to verify this implementation: firstly
@@ -311,7 +311,7 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.implementation"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_beta_dist.implementation"></a></span><a class="link" href="nc_beta_dist.html#math_toolkit.dist.dist_ref.dists.nc_beta_dist.implementation">Implementation</a>
           </h5>
 <p>
             The CDF and its complement are evaluated as follows:
@@ -401,8 +401,9 @@ is a central &#967;<sup>2</sup> random variable with <span class="emphasis"><em>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
index 2a8271538..c2d739037 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_chi_squared_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral Chi-Squared Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_beta_dist.html" title="Noncentral Beta Distribution">
@@ -110,7 +110,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.member_functions"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.member_functions"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">non_central_chi_squared_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">lambda</span><span class="special">);</span>
@@ -183,7 +183,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.non_member_accessors"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.non_member_accessors"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -203,7 +203,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.examples"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.examples">Examples</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.examples"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.examples">Examples</a>
           </h5>
 <p>
             There is a <a class="link" href="../../stat_tut/weg/nccs_eg.html" title="Non Central Chi Squared Example">worked
@@ -211,7 +211,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.accuracy"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.accuracy"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The following table shows the peak errors (in units of <a href="http://en.wikipedia.org/wiki/Machine_epsilon" target="_top">epsilon</a>)
@@ -359,7 +359,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.tests"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.tests">Tests</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.tests"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.tests">Tests</a>
           </h5>
 <p>
             There are two sets of test data used to verify this implementation: firstly
@@ -373,7 +373,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.implementation"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.implementation"></a></span><a class="link" href="nc_chi_squared_dist.html#math_toolkit.dist.dist_ref.dists.nc_chi_squared_dist.implementation">Implementation</a>
           </h5>
 <p>
             The CDF and its complement are evaluated as follows:
@@ -499,8 +499,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
index 84603934b..b4a86fde8 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_f_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral F Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_chi_squared_dist.html" title="Noncentral Chi-Squared Distribution">
@@ -95,7 +95,7 @@ random variable with <span class="emphasis"><em>v1</em></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.member_functions"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.member_functions"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">non_central_f_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">v1</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">v2</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">lambda</span><span class="special">);</span>
@@ -127,7 +127,7 @@ random variable with <span class="emphasis"><em>v1</em></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.non_member_accessors"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.non_member_accessors"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -147,7 +147,7 @@ random variable with <span class="emphasis"><em>v1</em></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.accuracy"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.accuracy"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             This distribution is implemented in terms of the <a class="link" href="nc_beta_dist.html" title="Noncentral Beta Distribution">Noncentral
@@ -155,7 +155,7 @@ random variable with <span class="emphasis"><em>v1</em></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.tests"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.tests">Tests</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.tests"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.tests">Tests</a>
           </h5>
 <p>
             Since this distribution is implemented by adapting another distribution,
@@ -164,7 +164,7 @@ random variable with <span class="emphasis"><em>v1</em></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.implementation"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_f_dist.implementation"></a></span><a class="link" href="nc_f_dist.html#math_toolkit.dist.dist_ref.dists.nc_f_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>v1</em></span> and <span class="emphasis"><em>v2</em></span>
@@ -401,8 +401,9 @@ is the non-centrality parameter, <span class="emphasis"><em>x</em></span> is the
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
index ab70fafc7..a69b6e063 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/nc_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Noncentral T Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_f_dist.html" title="Noncentral F Distribution">
@@ -53,7 +53,7 @@
    <span class="comment">// Accessor to degrees_of_freedom parameter v:</span>
    <span class="identifier">RealType</span> <span class="identifier">degrees_of_freedom</span><span class="special">()</span><span class="keyword">const</span><span class="special">;</span>
 
-   <span class="comment">// Accessor to non-centrality parameter lambda:</span>
+   <span class="comment">// Accessor to non-centrality parameter delta:</span>
    <span class="identifier">RealType</span> <span class="identifier">non_centrality</span><span class="special">()</span><span class="keyword">const</span><span class="special">;</span>
 <span class="special">};</span>
 
@@ -78,24 +78,26 @@
           </p>
 <p>
             The following graph illustrates how the distribution changes for different
-            values of &#948;:
+            values of &#957; and &#948;:
           </p>
 <p>
             <span class="inlinemediaobject"><img src="../../../../../graphs/nc_t_pdf.png" align="middle"></span>
+  <span class="inlinemediaobject"><img src="../../../../../graphs/nc_t_cdf.png" align="middle"></span>
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.member_functions"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.member_functions"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.member_functions">Member
             Functions</a>
           </h5>
-<pre class="programlisting"><span class="identifier">non_central_t_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">lambda</span><span class="special">);</span>
+<pre class="programlisting"><span class="identifier">non_central_t_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">delta</span><span class="special">);</span>
 </pre>
 <p>
             Constructs a non-central t distribution with degrees of freedom parameter
             <span class="emphasis"><em>v</em></span> and non-centrality parameter <span class="emphasis"><em>delta</em></span>.
           </p>
 <p>
-            Requires v &gt; 0 and finite delta, otherwise calls <a class="link" href="../../../main_overview/error_handling.html#domain_error">domain_error</a>.
+            Requires <span class="emphasis"><em>v</em></span> &gt; 0 (including positive infinity)
+            and finite <span class="emphasis"><em>delta</em></span>, otherwise calls <a class="link" href="../../../main_overview/error_handling.html#domain_error">domain_error</a>.
           </p>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">degrees_of_freedom</span><span class="special">()</span><span class="keyword">const</span><span class="special">;</span>
 </pre>
@@ -111,7 +113,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.non_member_accessors"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.non_member_accessors"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -131,7 +133,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.accuracy"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.accuracy"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The following table shows the peak errors (in units of <a href="http://en.wikipedia.org/wiki/Machine_epsilon" target="_top">epsilon</a>)
@@ -150,7 +152,7 @@
 <thead><tr>
 <th>
                     <p>
-                      Significand Size
+                      Significand Size (bits)
                     </p>
                   </th>
 <th>
@@ -160,7 +162,7 @@
                   </th>
 <th>
                     <p>
-                      &#957;,&#948; &lt; 600
+                      &#957;, &#948; &lt; 600
                     </p>
                   </th>
 </tr></thead>
@@ -248,29 +250,46 @@
             </p></td></tr>
 </table></div>
 <p>
-            Accuracy for the quantile and PDF functions should be broadly similar,
-            note however that the <span class="emphasis"><em>mode</em></span> is determined numerically
-            and can not in principal be more accurate than the square root of machine
-            epsilon.
+            Accuracy for the quantile and PDF functions should be broadly similar.
+            The <span class="emphasis"><em>mode</em></span> is determined numerically and cannot in
+            principal be more accurate than the square root of floating-point type
+            FPT epsilon, accessed using <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tools</span><span class="special">::</span><span class="identifier">epsilon</span><span class="special">&lt;</span><span class="identifier">FPT</span><span class="special">&gt;()</span></code>. For 64-bit <code class="computeroutput"><span class="keyword">double</span></code>,
+            epsilon is about 1e-16, so the fractional accuracy is limited to 1e-8.
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.tests"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.tests">Tests</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.tests"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.tests">Tests</a>
           </h5>
 <p>
-            There are two sets of tests of this distribution: basic sanity checks
-            compare this implementation to the test values given in "Computing
-            discrete mixtures of continuous distributions: noncentral chisquare,
-            noncentral t and the distribution of the square of the sample multiple
-            correlation coefficient." Denise Benton, K. Krishnamoorthy, Computational
-            Statistics &amp; Data Analysis 43 (2003) 249-267. While accuracy checks
-            use test data computed with this implementation and arbitary precision
-            interval arithmetic: this test data is believed to be accurate to at
-            least 50 decimal places.
+            There are two sets of tests of this distribution:
+          </p>
+<p>
+            Basic sanity checks compare this implementation to the test values given
+            in "Computing discrete mixtures of continuous distributions: noncentral
+            chisquare, noncentral t and the distribution of the square of the sample
+            multiple correlation coefficient." Denise Benton, K. Krishnamoorthy,
+            Computational Statistics &amp; Data Analysis 43 (2003) 249-267.
+          </p>
+<p>
+            Accuracy checks use test data computed with this implementation and arbitary
+            precision interval arithmetic: this test data is believed to be accurate
+            to at least 50 decimal places.
+          </p>
+<p>
+            The cases of large (or infinite) &#957; and/or large &#948; has received special treatment
+            to avoid catastrophic loss of accuracy. New tests have been added to
+            confirm the improvement achieved.
+          </p>
+<p>
+            From Boost 1.52, degrees of freedom &#957; can be +&#8734;
+when the normal distribution
+            located at &#948;
+(equivalent to the central Student's t distribution) is used
+            in place for accuracy and speed.
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.implementation"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.nc_t_dist.implementation"></a></span><a class="link" href="nc_t_dist.html#math_toolkit.dist.dist_ref.dists.nc_t_dist.implementation">Implementation</a>
           </h5>
 <p>
             The CDF is computed using a modification of the method described in "Computing
@@ -328,14 +347,32 @@
             by a Student's t distribution centred on &#948; when &#957; is very large. The crossover
             location appears to be when &#948;/(4&#957;) &lt; &#949;, this location was estimated by
             inspection of equation 2.6 in "A Comparison of Approximations To
-            Persentiles of the Noncentral t-Distribution". H. Sahai and M. M.
-            Ojeda, Revista Investigacion Operacional Vol 21, No 2, 2000, and confirmed
-            by experimental testing. See also "Some Approximations to the Persentage
-            Points of the Noncentral t-Distribution". C. van Eeden. International
-            Statistical Review, 29, 4-31. "Continuous Univariate Distributions".
-            N.L. Johnson, S. Kotz and N. Balkrishnan. 1995. John Wiley and Sons New
-            York.
+            Percentiles of the Noncentral t-Distribution". H. Sahai and M. M.
+            Ojeda, Revista Investigacion Operacional Vol 21, No 2, 2000, page 123.
           </p>
+<p>
+            Equation 2.6 is a Fisher-Cornish expansion by Eeden and Johnson. The
+            second term includes the ratio &#948;/(4&#957;), so when this term become negligible,
+            this and following terms can be ignored, leaving just Student's t distribution
+            centred on &#948;.
+          </p>
+<p>
+            This was also confirmed by experimental testing.
+          </p>
+<p>
+            See also
+          </p>
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
+<li class="listitem">
+                "Some Approximations to the Percentage Points of the Noncentral
+                t-Distribution". C. van Eeden. International Statistical Review,
+                29, 4-31.
+              </li>
+<li class="listitem">
+                "Continuous Univariate Distributions". N.L. Johnson, S.
+                Kotz and N. Balkrishnan. 1995. John Wiley and Sons New York.
+              </li>
+</ul></div>
 <p>
             The quantile is calculated via the usual <a class="link" href="../../../toolkit/internals1/roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">derivative-free
             root-finding techniques</a>, with the initial guess taken as the quantile
@@ -363,8 +400,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
index 66794effd..27ce2a42e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/negative_binomial_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="lognormal_dist.html" title="Log Normal Distribution">
@@ -123,7 +123,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.related_distributions"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.related_distributions"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.related_distributions">Related
             Distributions</a>
           </h5>
 <p>
@@ -195,12 +195,12 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.member_functions"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.member_functions"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.member_functions">Member
             Functions</a>
           </h5>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.construct"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.construct">Construct</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.construct"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.construct">Construct</a>
           </h6>
 <pre class="programlisting"><span class="identifier">negative_binomial_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">r</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">p</span><span class="special">);</span>
 </pre>
@@ -216,7 +216,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accessors"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accessors">Accessors</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accessors"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accessors">Accessors</a>
           </h6>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">success_fraction</span><span class="special">()</span> <span class="keyword">const</span><span class="special">;</span> <span class="comment">// successes / trials (0 &lt;= p &lt;= 1)</span>
 </pre>
@@ -237,7 +237,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.lower_bound_on_parameter_p"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.lower_bound_on_parameter_p">Lower
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.lower_bound_on_parameter_p"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.lower_bound_on_parameter_p">Lower
             Bound on Parameter p</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_lower_bound_on_p</span><span class="special">(</span>
@@ -251,7 +251,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">failures</span></dt>
 <dd><p>
                   The total number of failures before the r th success.
@@ -298,7 +298,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.upper_bound_on_parameter_p"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.upper_bound_on_parameter_p">Upper
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.upper_bound_on_parameter_p"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.upper_bound_on_parameter_p">Upper
             Bound on Parameter p</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_upper_bound_on_p</span><span class="special">(</span>
@@ -312,7 +312,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">trials</span></dt>
 <dd><p>
                   The total number of trials conducted.
@@ -358,7 +358,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h6"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_at_least_a_certain_number_of_failures">Estimating
             Number of Trials to Ensure at Least a Certain Number of Failures</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_minimum_number_of_trials</span><span class="special">(</span>
@@ -372,7 +372,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The target number of failures to be observed.
@@ -409,7 +409,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h7"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.estimating_number_of_trials_to_ensure_a_maximum_number_of_failures_or_less">Estimating
             Number of Trials to Ensure a Maximum Number of Failures or Less</a>
           </h6>
 <pre class="programlisting"><span class="keyword">static</span> <span class="identifier">RealType</span> <span class="identifier">find_maximum_number_of_trials</span><span class="special">(</span>
@@ -424,7 +424,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">k</span></dt>
 <dd><p>
                   The maximum number of failures to be observed.
@@ -457,7 +457,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h8"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.non_member_accessors"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.non_member_accessors"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -602,7 +602,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h9"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accuracy"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accuracy"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             This distribution is implemented using the incomplete beta functions
@@ -612,7 +612,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.h10"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.implementation"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.negative_binomial_dist.implementation"></a></span><a class="link" href="negative_binomial_dist.html#math_toolkit.dist.dist_ref.dists.negative_binomial_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table, <span class="emphasis"><em>p</em></span> is the probability that
@@ -878,7 +878,7 @@
 <p>
             Implementation notes:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 The real concept type (that deliberately lacks the Lanczos approximation),
                 was found to take several minutes to evaluate some extreme test values,
@@ -893,8 +893,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
index 33143f135..35785342f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="nc_t_dist.html" title="Noncentral T Distribution">
@@ -91,7 +91,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.normal_dist.member_functions"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.normal_dist.member_functions"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">normal_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">mean</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">sd</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -121,7 +121,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.normal_dist.non_member_accessors"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.normal_dist.non_member_accessors"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -143,7 +143,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.normal_dist.accuracy"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.normal_dist.accuracy"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The normal distribution is implemented in terms of the <a class="link" href="../../../special/sf_erf/error_function.html" title="Error Functions">error
@@ -151,7 +151,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.normal_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.normal_dist.implementation"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.normal_dist.implementation"></a></span><a class="link" href="normal_dist.html#math_toolkit.dist.dist_ref.dists.normal_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>m</em></span> is the mean of the distribution,
@@ -312,8 +312,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
index 2a7331a6f..38756d125 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/pareto.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Pareto Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="normal_dist.html" title="Normal (Gaussian) Distribution">
@@ -86,12 +86,12 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.related_distributions"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.related_distributions"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.related_distributions">Related
             distributions</a>
           </h5>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.member_functions"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.member_functions"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">pareto_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">shape</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -117,7 +117,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.non_member_accessors"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.non_member_accessors"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -137,7 +137,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.accuracy"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.accuracy"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.accuracy">Accuracy</a>
           </h5>
 <p>
             The Pareto distribution is implemented in terms of the standard library
@@ -150,7 +150,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.implementation"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.implementation"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#945; &#160; is the shape parameter of the distribution, and
@@ -318,9 +318,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.pareto.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.pareto.references"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.pareto.references"></a></span><a class="link" href="pareto.html#math_toolkit.dist.dist_ref.dists.pareto.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/pareto_distribution" target="_top">Pareto
                 Distribution</a>
@@ -339,8 +339,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
index 5f7b4d590..7b9808586 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/poisson_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Poisson Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="pareto.html" title="Pareto Distribution">
@@ -116,7 +116,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.member_functions"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.member_functions"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">poisson_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">mean</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -131,7 +131,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.non_member_accessors"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.non_member_accessors"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -151,7 +151,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.accuracy"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.accuracy"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The Poisson distribution is implemented in terms of the incomplete gamma
@@ -165,7 +165,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.poisson_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.implementation"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.poisson_dist.implementation"></a></span><a class="link" href="poisson_dist.html#math_toolkit.dist.dist_ref.dists.poisson_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#955; &#160; is the mean of the distribution, <span class="emphasis"><em>k</em></span>
@@ -319,8 +319,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
index 0663b5d26..d4ff46f7f 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/rayleigh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rayleigh Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="poisson_dist.html" title="Poisson Distribution">
@@ -86,7 +86,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.related_distributions"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.related_distributions"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.related_distributions">Related
             distributions</a>
           </h5>
 <p>
@@ -102,7 +102,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.member_functions"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.member_functions"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">rayleigh_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">sigma</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -121,7 +121,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.non_member_accessors"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.non_member_accessors"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -141,7 +141,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.accuracy"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.accuracy"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.accuracy">Accuracy</a>
           </h5>
 <p>
             The Rayleigh distribution is implemented in terms of the standard library
@@ -151,7 +151,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.implementation"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.implementation"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#963; &#160; is the sigma parameter of the distribution, <span class="emphasis"><em>x</em></span>
@@ -320,9 +320,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.rayleigh.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.rayleigh.references"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.rayleigh.references"></a></span><a class="link" href="rayleigh.html#math_toolkit.dist.dist_ref.dists.rayleigh.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Rayleigh_distribution" target="_top">http://en.wikipedia.org/wiki/Rayleigh_distribution</a>
               </li>
@@ -335,8 +335,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
index 73bd8b63b..4ba92251d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/skew_normal_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Skew Normal Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="rayleigh.html" title="Rayleigh Distribution">
@@ -118,7 +118,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.member_functions"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.member_functions"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">skew_normal_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">location</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">shape</span> <span class="special">=</span> <span class="number">0</span><span class="special">);</span>
@@ -173,9 +173,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.references"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.references"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://azzalini.stat.unipd.it/SN/" target="_top">Skew-Normal Probability
                 Distribution</a> for many links and bibliography.
@@ -192,7 +192,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.non_member_accessors"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.non_member_accessors"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -216,7 +216,7 @@
             expression</a> known for the mode and median, but these are computed
             for the
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 mode - by finding the maximum of the PDF.
               </li>
@@ -233,7 +233,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing">Testing</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.testing">Testing</a>
           </h5>
 <p>
             <a href="http://www.r-project.org/" target="_top">The R Project for Statistical
@@ -253,7 +253,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The skew_normal distribution with shape = zero is implemented as a special
@@ -276,7 +276,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.implementation"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.skew_normal_dist.implementation"></a></span><a class="link" href="skew_normal_dist.html#math_toolkit.dist.dist_ref.dists.skew_normal_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table, &#958; is the location of the distribution, and &#969; is its
@@ -489,8 +489,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
index 00c4cde60..617dc9d94 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/students_t_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Students t Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="skew_normal_dist.html" title="Skew Normal Distribution">
@@ -98,7 +98,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.member_functions"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.member_functions"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">students_t_distribution</span><span class="special">(</span><span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">v</span><span class="special">);</span>
@@ -108,8 +108,8 @@
             of freedom.
           </p>
 <p>
-            Requires v &gt; 0, otherwise calls <a class="link" href="../../../main_overview/error_handling.html#domain_error">domain_error</a>.
-            Note that non-integral degrees of freedom are supported, and meaningful
+            Requires <span class="emphasis"><em>v</em></span> &gt; 0, otherwise calls <a class="link" href="../../../main_overview/error_handling.html#domain_error">domain_error</a>.
+            Note that non-integral degrees of freedom are supported, and are meaningful
             under certain circumstances.
           </p>
 <pre class="programlisting"><span class="identifier">RealType</span> <span class="identifier">degrees_of_freedom</span><span class="special">()</span><span class="keyword">const</span><span class="special">;</span>
@@ -131,7 +131,7 @@
           </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">difference_from_mean</span></dt>
 <dd><p>
                   The difference between the true mean and the sample mean that we
@@ -175,7 +175,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.non_member_accessors"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.non_member_accessors"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -195,7 +195,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.examples"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.examples">Examples</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.examples"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.examples">Examples</a>
           </h5>
 <p>
             Various <a class="link" href="../../stat_tut/weg/st_eg.html" title="Student's t Distribution Examples">worked examples</a>
@@ -203,7 +203,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.accuracy"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.accuracy"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The normal distribution is implemented in terms of the <a class="link" href="../../../special/sf_beta/ibeta_function.html" title="Incomplete Beta Functions">incomplete
@@ -212,7 +212,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.students_t_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.implementation"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.students_t_dist.implementation"></a></span><a class="link" href="students_t_dist.html#math_toolkit.dist.dist_ref.dists.students_t_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table <span class="emphasis"><em>v</em></span> is the degrees of freedom
@@ -406,9 +406,9 @@
 </tbody>
 </table></div>
 <p>
-            If the moment index k is less than v, then the moment is undefined. Evaluating
-            the moment will throw a 'domain_error' unless ignored by a policy, when
-            it will return 'std::numeric_limits&lt;&gt;::quiet_NaN();'
+            If the moment index <span class="emphasis"><em>k</em></span> is less than <span class="emphasis"><em>v</em></span>,
+            then the moment is undefined. Evaluating the moment will throw a <a class="link" href="../../../main_overview/error_handling.html#domain_error">domain_error</a> unless ignored by a policy,
+            when it will return <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;&gt;::</span><span class="identifier">quiet_NaN</span><span class="special">();</span></code>
           </p>
 <p>
             (For simplicity, we have not implemented the return of infinity in some
@@ -418,8 +418,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
index 977829a0b..80e4a491b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/triangular_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Triangular Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="students_t_dist.html" title="Students t Distribution">
@@ -80,7 +80,7 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 2(x-a)/(b-a) (c-a) for a &lt;= x &lt;= c
               </li>
@@ -128,7 +128,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.member_functions"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.member_functions"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">triangular_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">lower</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">mode</span> <span class="special">=</span> <span class="number">0</span> <span class="identifier">RealType</span> <span class="identifier">upper</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -163,7 +163,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.non_member_accessors"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.non_member_accessors"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -184,7 +184,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.accuracy"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.accuracy"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The triangular distribution is implemented with simple arithmetic operators
@@ -193,7 +193,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.implementation"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.implementation"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table, a is the <span class="emphasis"><em>lower</em></span> parameter
@@ -378,9 +378,9 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.triangular_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.references"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.triangular_dist.references"></a></span><a class="link" href="triangular_dist.html#math_toolkit.dist.dist_ref.dists.triangular_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Triangular_distribution" target="_top">Wikpedia
                 triangular distribution</a>
@@ -413,8 +413,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
index 76bcfddd0..693031dd7 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/uniform_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Uniform Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="triangular_dist.html" title="Triangular Distribution">
@@ -66,7 +66,7 @@
 <p>
             f(x) =
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 1 / (upper - lower) for lower &lt; x &lt; upper
               </li>
@@ -77,7 +77,7 @@
 <p>
             and in this implementation:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                 1 / (upper - lower) for x = lower or x = upper
               </li></ul></div>
 <p>
@@ -117,7 +117,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.member_functions"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.member_functions"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">uniform_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">lower</span> <span class="special">=</span> <span class="number">0</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">upper</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -144,7 +144,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.non_member_accessors"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.non_member_accessors"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -165,7 +165,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.accuracy"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.accuracy"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The uniform distribution is implemented with simple arithmetic operators
@@ -173,7 +173,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.implementation"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.implementation"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table a is the <span class="emphasis"><em>lower</em></span> parameter
@@ -337,9 +337,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.uniform_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.references"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.uniform_dist.references"></a></span><a class="link" href="uniform_dist.html#math_toolkit.dist.dist_ref.dists.uniform_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Uniform_distribution_%28continuous%29" target="_top">Wikpedia
                 continuous uniform distribution</a>
@@ -356,8 +356,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
index 4e210c1cd..b88aed6ae 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/dists/weibull_dist.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Weibull Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dists.html" title="Distributions">
 <link rel="prev" href="uniform_dist.html" title="Uniform Distribution">
@@ -71,7 +71,7 @@
             in particular it can mimic distributions where the failure rate varies
             over time. If the failure rate is:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 constant over time, then &#945; &#160; = 1, suggests that items are failing from
                 random events.
@@ -100,7 +100,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h0"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.related_distributions"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.related_distributions">Related
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.related_distributions"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.related_distributions">Related
             distributions</a>
           </h5>
 <p>
@@ -114,7 +114,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h1"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.member_functions"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.member_functions">Member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.member_functions"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.member_functions">Member
             Functions</a>
           </h5>
 <pre class="programlisting"><span class="identifier">weibull_distribution</span><span class="special">(</span><span class="identifier">RealType</span> <span class="identifier">shape</span><span class="special">,</span> <span class="identifier">RealType</span> <span class="identifier">scale</span> <span class="special">=</span> <span class="number">1</span><span class="special">);</span>
@@ -140,7 +140,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h2"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.non_member_accessors"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.non_member_accessors">Non-member
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.non_member_accessors"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.non_member_accessors">Non-member
             Accessors</a>
           </h5>
 <p>
@@ -160,7 +160,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h3"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.accuracy"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.accuracy">Accuracy</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.accuracy"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.accuracy">Accuracy</a>
           </h5>
 <p>
             The Weibull distribution is implemented in terms of the standard library
@@ -170,7 +170,7 @@
           </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h4"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.implementation"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.implementation">Implementation</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.implementation"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.implementation">Implementation</a>
           </h5>
 <p>
             In the following table &#945; &#160; is the shape parameter of the distribution, &#946; &#160; is
@@ -337,9 +337,9 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.dists.weibull_dist.h5"></a>
-            <span><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.references"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.references">References</a>
+            <span class="phrase"><a name="math_toolkit.dist.dist_ref.dists.weibull_dist.references"></a></span><a class="link" href="weibull_dist.html#math_toolkit.dist.dist_ref.dists.weibull_dist.references">References</a>
           </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 <a href="http://en.wikipedia.org/wiki/Weibull_distribution" target="_top">http://en.wikipedia.org/wiki/Weibull_distribution</a>
               </li>
@@ -356,8 +356,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
index 487d769c6..8c77e34d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/dist_ref/nmp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non-Member Properties</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist_ref.html" title="Statistical Distributions Reference">
 <link rel="prev" href="../dist_ref.html" title="Statistical Distributions Reference">
@@ -38,9 +38,9 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h0"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"><a name="function_index"></a>Function Index</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__function_index___function_index">Function Index</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <a class="link" href="nmp.html#math.dist.cdf">cdf</a>.
             </li>
@@ -95,9 +95,9 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h1"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"><a name="concept_index"></a>Conceptual Index</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__concept_index___conceptual_index">Conceptual Index</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <a class="link" href="nmp.html#math.dist.ccdf">Complement of the Cumulative Distribution
               Function</a>.
@@ -181,7 +181,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h2"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_cdf___cumulative_distribution_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_cdf___cumulative_distribution_function"><a name="math.dist.cdf"></a>Cumulative Distribution Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_cdf___cumulative_distribution_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_cdf___cumulative_distribution_function">Cumulative Distribution Function</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">cdf</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">x</span><span class="special">);</span>
@@ -204,7 +204,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h3"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_ccdf___complement_of_the_cumulative_distribution_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_ccdf___complement_of_the_cumulative_distribution_function"><a name="math.dist.ccdf"></a>Complement of the Cumulative Distribution Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_ccdf___complement_of_the_cumulative_distribution_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_ccdf___complement_of_the_cumulative_distribution_function">Complement of the Cumulative Distribution Function</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">Distribution</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">cdf</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Unspecified-Complement-Type</em></span><span class="special">&lt;</span><span class="identifier">Distribution</span><span class="special">,</span> <span class="identifier">RealType</span><span class="special">&gt;&amp;</span> <span class="identifier">comp</span><span class="special">);</span>
@@ -244,7 +244,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h4"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_hazard___hazard_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_hazard___hazard_function"><a name="math.dist.hazard"></a>Hazard Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_hazard___hazard_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_hazard___hazard_function">Hazard Function</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">hazard</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">x</span><span class="special">);</span>
@@ -272,7 +272,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h5"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_chf___cumulative_hazard_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_chf___cumulative_hazard_function"><a name="math.dist.chf"></a>Cumulative Hazard Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_chf___cumulative_hazard_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_chf___cumulative_hazard_function">Cumulative Hazard Function</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">chf</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">x</span><span class="special">);</span>
@@ -299,7 +299,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h6"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mean___mean"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mean___mean"><a name="math.dist.mean"></a>mean</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mean___mean"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mean___mean">mean</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">mean</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -314,7 +314,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h7"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_median___median"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_median___median"><a name="math.dist.median"></a>median</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_median___median"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_median___median">median</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">median</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -324,7 +324,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h8"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mode___mode"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mode___mode"><a name="math.dist.mode"></a>mode</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mode___mode"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_mode___mode">mode</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">mode</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -338,7 +338,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h9"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_pdf___probability_density_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_pdf___probability_density_function"><a name="math.dist.pdf"></a>Probability Density Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_pdf___probability_density_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_pdf___probability_density_function">Probability Density Function</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">pdf</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">x</span><span class="special">);</span>
@@ -366,7 +366,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h10"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_range___range"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_range___range"><a name="math.dist.range"></a>Range</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_range___range"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_range___range">Range</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">std</span><span class="special">::</span><span class="identifier">pair</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <span class="identifier">RealType</span><span class="special">&gt;</span> <span class="identifier">range</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -376,7 +376,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h11"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile___quantile"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile___quantile"><a name="math.dist.quantile"></a>Quantile</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile___quantile"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile___quantile">Quantile</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">quantile</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">,</span> <span class="keyword">const</span> <span class="identifier">RealType</span><span class="special">&amp;</span> <span class="identifier">p</span><span class="special">);</span>
@@ -406,7 +406,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h12"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile_c___quantile_from_the_complement_of_the_probability_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile_c___quantile_from_the_complement_of_the_probability_"><a name="math.dist.quantile_c"></a>Quantile from the complement of the probability.</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile_c___quantile_from_the_complement_of_the_probability_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_quantile_c___quantile_from_the_complement_of_the_probability_">Quantile from the complement of the probability.</a>
         </h5>
 <p>
           <a class="link" href="../stat_tut/overview/complements.html#complements">complements</a>
@@ -451,7 +451,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h13"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_sd___standard_deviation"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_sd___standard_deviation"><a name="math.dist.sd"></a>Standard Deviation</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_sd___standard_deviation"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_sd___standard_deviation">Standard Deviation</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">standard_deviation</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -465,7 +465,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h14"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_support___support"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_support___support"><a name="math.dist.support"></a>support</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_support___support"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_support___support">support</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">std</span><span class="special">::</span><span class="identifier">pair</span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <span class="identifier">RealType</span><span class="special">&gt;</span> <span class="identifier">support</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -482,7 +482,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h15"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_variance___variance"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_variance___variance"><a name="math.dist.variance"></a>Variance</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_variance___variance"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_variance___variance">Variance</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">variance</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -496,7 +496,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h16"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_skewness___skewness"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_skewness___skewness"><a name="math.dist.skewness"></a>Skewness</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_skewness___skewness"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_skewness___skewness">Skewness</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">skewness</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -510,7 +510,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h17"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis___kurtosis"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis___kurtosis"><a name="math.dist.kurtosis"></a>Kurtosis</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis___kurtosis"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis___kurtosis">Kurtosis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <span class="keyword">class</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">kurtosis</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -552,7 +552,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h18"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis_excess___kurtosis_excess"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis_excess___kurtosis_excess"><a name="math.dist.kurtosis_excess"></a>Kurtosis excess</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis_excess___kurtosis_excess"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__math_dist_kurtosis_excess___kurtosis_excess">Kurtosis excess</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;</span>
 <span class="identifier">RealType</span> <span class="identifier">kurtosis_excess</span><span class="special">(</span><span class="keyword">const</span> <span class="emphasis"><em>Distribution-Type</em></span><span class="special">&lt;</span><span class="identifier">RealType</span><span class="special">,</span> <a class="link" href="../../policy.html" title="Policies">Policy</a><span class="special">&gt;&amp;</span> <span class="identifier">dist</span><span class="special">);</span>
@@ -586,7 +586,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h19"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__cdfpq___p_and_q"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__cdfpq___p_and_q"><a name="cdfPQ"></a>P and Q</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__cdfpq___p_and_q"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__cdfpq___p_and_q">P and Q</a>
         </h5>
 <p>
           The terms P and Q are sometimes used to refer to the <a class="link" href="nmp.html#math.dist.cdf">Cumulative
@@ -596,7 +596,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h20"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__percent___percent_point_function_or_percentile"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__percent___percent_point_function_or_percentile"><a name="percent"></a>Percent Point Function or Percentile</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__percent___percent_point_function_or_percentile"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__percent___percent_point_function_or_percentile">Percent Point Function or Percentile</a>
         </h5>
 <p>
           The percent point function, also known as the percentile, is the same as
@@ -604,7 +604,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h21"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__cdf_inv___inverse_cdf_function_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__cdf_inv___inverse_cdf_function_"><a name="cdf_inv"></a>Inverse CDF Function.</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__cdf_inv___inverse_cdf_function_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__cdf_inv___inverse_cdf_function_">Inverse CDF Function.</a>
         </h5>
 <p>
           The inverse of the cumulative distribution function, is the same as the
@@ -612,14 +612,14 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h22"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__survival_inv___inverse_survival_function_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__survival_inv___inverse_survival_function_"><a name="survival_inv"></a>Inverse Survival Function.</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__survival_inv___inverse_survival_function_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__survival_inv___inverse_survival_function_">Inverse Survival Function.</a>
         </h5>
 <p>
           The inverse of the survival function, is the same as computing the <a class="link" href="nmp.html#math.dist.quantile_c">quantile from the complement of the probability</a>.
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h23"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__pmf___probability_mass_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__pmf___probability_mass_function"><a name="pmf"></a>Probability Mass Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__pmf___probability_mass_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__pmf___probability_mass_function">Probability Mass Function</a>
         </h5>
 <p>
           The Probability Mass Function is the same as the <a class="link" href="nmp.html#math.dist.pdf">Probability
@@ -632,7 +632,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h24"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__lower_critical___lower_critical_value_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__lower_critical___lower_critical_value_"><a name="lower_critical"></a>Lower Critical Value.</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__lower_critical___lower_critical_value_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__lower_critical___lower_critical_value_">Lower Critical Value.</a>
         </h5>
 <p>
           The lower critical value calculates the value of the random variable given
@@ -641,7 +641,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h25"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__upper_critical___upper_critical_value_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__upper_critical___upper_critical_value_"><a name="upper_critical"></a>Upper Critical Value.</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__upper_critical___upper_critical_value_"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__upper_critical___upper_critical_value_">Upper Critical Value.</a>
         </h5>
 <p>
           The upper critical value calculates the value of the random variable given
@@ -651,7 +651,7 @@
         </p>
 <h5>
 <a name="math_toolkit.dist.dist_ref.nmp.h26"></a>
-          <span><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__survival___survival_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__survival___survival_function"><a name="survival"></a>Survival Function</a>
+          <span class="phrase"><a name="math_toolkit.dist.dist_ref.nmp._anchor_id__survival___survival_function"></a></span><a class="link" href="nmp.html#math_toolkit.dist.dist_ref.nmp._anchor_id__survival___survival_function">Survival Function</a>
         </h5>
 <p>
           Refer to the <a class="link" href="nmp.html#math.dist.ccdf">Complement of the Cumulative
@@ -660,8 +660,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/future.html b/doc/sf_and_dist/html/math_toolkit/dist/future.html
index 9d909633a..5bc098a99 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/future.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/future.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Extras/Future Directions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="dist_ref/dist_algorithms.html" title="Distribution Algorithms">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.dist.future.h0"></a>
-        <span><a name="math_toolkit.dist.future.adding_additional_location_and_scale_parameters"></a></span><a class="link" href="future.html#math_toolkit.dist.future.adding_additional_location_and_scale_parameters">Adding
+        <span class="phrase"><a name="math_toolkit.dist.future.adding_additional_location_and_scale_parameters"></a></span><a class="link" href="future.html#math_toolkit.dist.future.adding_additional_location_and_scale_parameters">Adding
         Additional Location and Scale Parameters</a>
       </h5>
 <p>
@@ -56,7 +56,7 @@
       </p>
 <h5>
 <a name="math_toolkit.dist.future.h1"></a>
-        <span><a name="math_toolkit.dist.future.an__quot_any_distribution_quot__class"></a></span><a class="link" href="future.html#math_toolkit.dist.future.an__quot_any_distribution_quot__class">An
+        <span class="phrase"><a name="math_toolkit.dist.future.an__quot_any_distribution_quot__class"></a></span><a class="link" href="future.html#math_toolkit.dist.future.an__quot_any_distribution_quot__class">An
         "any_distribution" class</a>
       </h5>
 <p>
@@ -92,7 +92,7 @@
       </p>
 <h5>
 <a name="math_toolkit.dist.future.h2"></a>
-        <span><a name="math_toolkit.dist.future.higher_level_hypothesis_tests"></a></span><a class="link" href="future.html#math_toolkit.dist.future.higher_level_hypothesis_tests">Higher Level
+        <span class="phrase"><a name="math_toolkit.dist.future.higher_level_hypothesis_tests"></a></span><a class="link" href="future.html#math_toolkit.dist.future.higher_level_hypothesis_tests">Higher Level
         Hypothesis Tests</a>
       </h5>
 <p>
@@ -112,7 +112,7 @@
       </p>
 <h5>
 <a name="math_toolkit.dist.future.h3"></a>
-        <span><a name="math_toolkit.dist.future.integration_with_statistical_accumulators"></a></span><a class="link" href="future.html#math_toolkit.dist.future.integration_with_statistical_accumulators">Integration
+        <span class="phrase"><a name="math_toolkit.dist.future.integration_with_statistical_accumulators"></a></span><a class="link" href="future.html#math_toolkit.dist.future.integration_with_statistical_accumulators">Integration
         With Statistical Accumulators</a>
       </h5>
 <p>
@@ -133,8 +133,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
index e9f0a041a..af56f5785 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Statistical Distributions Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../dist.html" title="Statistical Distributions and Functions">
 <link rel="prev" href="../dist.html" title="Statistical Distributions and Functions">
@@ -140,8 +140,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
index 5f747760c..ee060b917 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/dist_params.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Probability Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="variates.html" title="Random Variates and Distribution Parameters">
@@ -84,8 +84,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
index ebe9959f2..fdb93bc4c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview of Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="../stat_tut.html" title="Statistical Distributions Tutorial">
@@ -42,8 +42,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
index e3f7a3bba..20b48f075 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/complements.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Complements are supported too - and when to use them</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="generic.html" title="Generic operations common to all distributions are non-member functions">
@@ -185,8 +185,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
index 9d20e9604..ebc1acd9a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/generic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Generic operations common to all distributions are non-member functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="objects.html" title="Distributions are Objects">
@@ -241,8 +241,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
index e37ec40b5..a9e7fd9d2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/headers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Headers and Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="../overview.html" title="Overview of Distributions">
@@ -62,8 +62,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
index dc772c078..0999910e9 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/objects.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distributions are Objects</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="headers.html" title="Headers and Namespaces">
@@ -50,7 +50,7 @@
 <p>
             Making distributions class types does two things:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 It encapsulates the kind of distribution in the C++ type system;
                 so, for example, Students-t distributions are always a different
@@ -119,8 +119,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
index c56b7bcb0..965dc3912 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/parameters.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Parameters can be calculated</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="complements.html" title="Complements are supported too - and when to use them">
@@ -57,8 +57,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
index ee92a5a19..b4afa2330 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/overview/summary.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Summary</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../overview.html" title="Overview of Distributions">
 <link rel="prev" href="parameters.html" title="Parameters can be calculated">
@@ -26,7 +26,7 @@
 <div class="titlepage"><div><div><h5 class="title">
 <a name="math_toolkit.dist.stat_tut.overview.summary"></a><a class="link" href="summary.html" title="Summary">Summary</a>
 </h5></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 Distributions are objects, which are constructed from whatever parameters
                 the distribution may have.
@@ -58,8 +58,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
index 13bb6242d..00978a540 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/variates.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Random Variates and Distribution Parameters</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="weg/c_sharp.html" title="Using the Distributions from Within C#">
@@ -61,8 +61,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
index 1ff7ff852..9467c2c10 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Worked Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../stat_tut.html" title="Statistical Distributions Tutorial">
 <link rel="prev" href="overview/summary.html" title="Summary">
@@ -113,8 +113,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
index 39cee9096..42060a39a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="f_eg.html" title="F Distribution Examples">
@@ -44,8 +44,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
index 901a98ea4..b21910c73 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_quiz_example.html" title="Binomial Quiz Example">
@@ -103,13 +103,13 @@
               interval. Had we calculate two single-sided intervals each with a risk
               that the true value is outside the interval of &#945;, then:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                   The risk that it is less than the lower bound is &#945;.
                 </li></ul></div>
 <p>
               and
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                   The risk that it is greater than the upper bound is also &#945;.
                 </li></ul></div>
 <p>
@@ -226,8 +226,9 @@ _______________________________________________________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
index 707e16e49..c94ec76d6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for a Binomial Distribution.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for a Binomial Distribution">
@@ -143,8 +143,9 @@ ____________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
index 546c83e69..6181344ee 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_coinflip_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coin-Flipping Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="../binom_eg.html" title="Binomial Distribution Examples">
@@ -313,8 +313,9 @@ Probability of getting upto (&lt;=) heads
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
index 2259eba73..8de3cf3d5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/binom_eg/binomial_quiz_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Quiz Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../binom_eg.html" title="Binomial Distribution Examples">
 <link rel="prev" href="binomial_coinflip_example.html" title="Binomial Coin-Flipping Example">
@@ -377,7 +377,7 @@ Probability of getting between 4 and 4 answers right by guessing is 0.2252
 </pre>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.using_binomial_distribution_moments"></a></span><a class="link" href="binomial_quiz_example.html#math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.using_binomial_distribution_moments">Using
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.using_binomial_distribution_moments"></a></span><a class="link" href="binomial_quiz_example.html#math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.using_binomial_distribution_moments">Using
               Binomial distribution moments</a>
             </h5>
 <p>
@@ -404,7 +404,7 @@ Skewness is 0.2887
 </pre>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.h1"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.quantiles"></a></span><a class="link" href="binomial_quiz_example.html#math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.quantiles">Quantiles</a>
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.quantiles"></a></span><a class="link" href="binomial_quiz_example.html#math_toolkit.dist.stat_tut.weg.binom_eg.binomial_quiz_example.quantiles">Quantiles</a>
             </h5>
 <p>
               The quantiles (percentiles or percentage points) for a few probability
@@ -544,8 +544,9 @@ If guessing then percentiles 1 to 99% will get 0 to 7.788 right.
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
index 51d811b54..49c03c244 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/c_sharp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using the Distributions from Within C#</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nag_library.html" title="Comparison with C, R, FORTRAN-style Free Functions">
@@ -42,8 +42,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
index 09256043b..f5d545bc5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi Squared Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="st_eg/paired_st.html" title="Comparing two paired samples with the Student's t distribution">
@@ -38,8 +38,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
index 6be1a9d28..bfa255a46 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Confidence Intervals on the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="../cs_eg.html" title="Chi Squared Distribution Examples">
@@ -140,7 +140,7 @@ _____________________________________________
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals.confidence_intervals_as_a_function_of_the_number_of_observations"></a></span><a class="link" href="chi_sq_intervals.html#math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals.confidence_intervals_as_a_function_of_the_number_of_observations">Confidence
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals.confidence_intervals_as_a_function_of_the_number_of_observations"></a></span><a class="link" href="chi_sq_intervals.html#math_toolkit.dist.stat_tut.weg.cs_eg.chi_sq_intervals.confidence_intervals_as_a_function_of_the_number_of_observations">Confidence
               intervals as a function of the number of observations</a>
             </h5>
 <p>
@@ -220,8 +220,9 @@ ________________________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
index bb2197d59..5383f0e33 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_test.html" title="Chi-Square Test for the Standard Deviation">
@@ -165,8 +165,9 @@ _______________________________________________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
index 4e154e43d..b0c3063fd 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/cs_eg/chi_sq_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Chi-Square Test for the Standard Deviation</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../cs_eg.html" title="Chi Squared Distribution Examples">
 <link rel="prev" href="chi_sq_intervals.html" title="Confidence Intervals on the Standard Deviation">
@@ -280,8 +280,9 @@ Standard Deviation  &gt; 10.000            ACCEPTED
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
index a92b6cdf6..116b8e824 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/dist_construct_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Distribution Construction Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="../weg.html" title="Worked Examples">
@@ -247,7 +247,7 @@ error C3861: 'mybetad0': identifier not found
 </pre>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.dist_construct_eg.h0"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.dist_construct_eg.default_arguments_to_distribution_constructors_"></a></span><a class="link" href="dist_construct_eg.html#math_toolkit.dist.stat_tut.weg.dist_construct_eg.default_arguments_to_distribution_constructors_">Default
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.dist_construct_eg.default_arguments_to_distribution_constructors_"></a></span><a class="link" href="dist_construct_eg.html#math_toolkit.dist.stat_tut.weg.dist_construct_eg.default_arguments_to_distribution_constructors_">Default
             arguments to distribution constructors.</a>
           </h6>
 <p>
@@ -289,8 +289,9 @@ error C3861: 'mybetad0': identifier not found
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
index 0f7f1a779..0dbb03e74 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/error_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="nccs_eg/nccs_power_eg.html" title="Tables of the power function of the chi2 test.">
@@ -200,8 +200,9 @@ errno is set to: 33
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
index 263781cd0..86faa77e2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/f_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>F Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="cs_eg/chi_sq_size.html" title="Estimating the Required Sample Sizes for a Chi-Square Test for the Standard Deviation">
@@ -315,8 +315,9 @@ Standard deviation 1 is greater than standard deviation 2 ACCEPTED
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
index 43b01c9d6..bf61c949d 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location and Scale Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="error_eg.html" title="Error Handling Example">
@@ -38,8 +38,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
index c24476f50..19c988f71 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_location_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Location (Mean) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="../find_eg.html" title="Find Location and Scale Examples">
@@ -137,7 +137,7 @@ Normal distribution with mean = 1.09023 has fraction &gt; -2, p = 0.999
 </pre>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg.controlling_error_handling_from_find_location"></a></span><a class="link" href="find_location_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg.controlling_error_handling_from_find_location">Controlling
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg.controlling_error_handling_from_find_location"></a></span><a class="link" href="find_location_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_location_eg.controlling_error_handling_from_find_location">Controlling
               Error Handling from find_location</a>
             </h5>
 <p>
@@ -210,8 +210,9 @@ Normal distribution with mean = 0.355146 has fraction &gt; 2 = 0.05
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
index 39dec71bf..b03d05da5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_mean_and_sd_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find mean and standard deviation example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_scale_eg.html" title="Find Scale (Standard Deviation) Example">
@@ -57,7 +57,7 @@
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_find_location_and_find_scale_to_meet_dispensing_and_measurement_specifications"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_find_location_and_find_scale_to_meet_dispensing_and_measurement_specifications">Using
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_find_location_and_find_scale_to_meet_dispensing_and_measurement_specifications"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_find_location_and_find_scale_to_meet_dispensing_and_measurement_specifications">Using
               find_location and find_scale to meet dispensing and measurement specifications</a>
             </h5>
 <p>
@@ -193,7 +193,7 @@
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.h1"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_cauchy_lorentz_instead_of_normal_distribution"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_cauchy_lorentz_instead_of_normal_distribution">Using
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_cauchy_lorentz_instead_of_normal_distribution"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.using_cauchy_lorentz_instead_of_normal_distribution">Using
               Cauchy-Lorentz instead of normal distribution</a>
             </h5>
 <p>
@@ -305,7 +305,7 @@
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.h2"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.changing_the_scale_or_standard_deviation"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.changing_the_scale_or_standard_deviation">Changing
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.changing_the_scale_or_standard_deviation"></a></span><a class="link" href="find_mean_and_sd_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_mean_and_sd_eg.changing_the_scale_or_standard_deviation">Changing
               the scale or standard deviation</a>
             </h5>
 <p>
@@ -506,14 +506,14 @@
 <p>
               Notice that these two deceptively simple questions:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                   Do we over-fill to make sure we meet a minimum specification (or
                   under-fill to avoid an overdose)?
                 </li></ul></div>
 <p>
               and/or
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
                   Do we measure better?
                 </li></ul></div>
 <p>
@@ -534,8 +534,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
index 1ac81d7d4..2246bdc14 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/find_eg/find_scale_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Find Scale (Standard Deviation) Example</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../find_eg.html" title="Find Location and Scale Examples">
 <link rel="prev" href="find_location_eg.html" title="Find Location (Mean) Example">
@@ -137,7 +137,7 @@ Normal distribution with mean = 0 has fraction &gt; -2, p = 0.999
 </pre>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg.controlling_how_errors_from_find_scale_are_handled"></a></span><a class="link" href="find_scale_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg.controlling_how_errors_from_find_scale_are_handled">Controlling
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg.controlling_how_errors_from_find_scale_are_handled"></a></span><a class="link" href="find_scale_eg.html#math_toolkit.dist.stat_tut.weg.find_eg.find_scale_eg.controlling_how_errors_from_find_scale_are_handled">Controlling
               how Errors from find_scale are handled</a>
             </h5>
 <p>
@@ -225,8 +225,9 @@ Normal distribution with mean = 0.946339 has fraction &gt; -2 = 0.999
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
index 6a56334ae..c83212a8a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/geometric_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Geometric Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="binom_eg/binom_size_eg.html" title="Estimating Sample Sizes for a Binomial Distribution.">
@@ -94,7 +94,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg.h0"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.throwing_a_dice"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.throwing_a_dice">Throwing
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.throwing_a_dice"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.throwing_a_dice">Throwing
             a dice</a>
           </h6>
 <p>
@@ -288,7 +288,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg.h1"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.surveying_customers_to_find_one_with_a_faulty_product"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.surveying_customers_to_find_one_with_a_faulty_product">Surveying
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.surveying_customers_to_find_one_with_a_faulty_product"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.surveying_customers_to_find_one_with_a_faulty_product">Surveying
             customers to find one with a faulty product</a>
           </h6>
 <p>
@@ -333,7 +333,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg.h2"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.basket_ball_shooters"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.basket_ball_shooters">Basket
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.basket_ball_shooters"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.basket_ball_shooters">Basket
             Ball Shooters</a>
           </h6>
 <p>
@@ -393,7 +393,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.geometric_eg.h3"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.estimating_failures"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.estimating_failures">Estimating
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.geometric_eg.estimating_failures"></a></span><a class="link" href="geometric_eg.html#math_toolkit.dist.stat_tut.weg.geometric_eg.estimating_failures">Estimating
             failures</a>
           </h6>
 <p>
@@ -497,8 +497,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
index 96fccf19c..b3e1be976 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/inverse_chi_squared_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Chi-Squared Distribution Bayes Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="normal_example/normal_misc.html" title="Some Miscellaneous Examples of the Normal (Gaussian) Distribution">
@@ -46,7 +46,7 @@
 <p>
             For more general information on Bayesian type of analyses, see:
           </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                 Andrew Gelman, John B. Carlin, Hal E. Stern, Donald B. Rubin, Bayesian
                 Data Analysis, 2003, ISBN 978-1439840955.
@@ -97,7 +97,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.h0"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_one__using_the_survey_information_"></a></span><a class="link" href="inverse_chi_squared_eg.html#math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_one__using_the_survey_information_">Step
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_one__using_the_survey_information_"></a></span><a class="link" href="inverse_chi_squared_eg.html#math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_one__using_the_survey_information_">Step
             one: Using the survey information.</a>
           </h6>
 <p>
@@ -184,7 +184,7 @@
           </p>
 <h6>
 <a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.h1"></a>
-            <span><a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_2__investigate_a_single_machine"></a></span><a class="link" href="inverse_chi_squared_eg.html#math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_2__investigate_a_single_machine">Step
+            <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_2__investigate_a_single_machine"></a></span><a class="link" href="inverse_chi_squared_eg.html#math_toolkit.dist.stat_tut.weg.inverse_chi_squared_eg.step_2__investigate_a_single_machine">Step
             2: Investigate a single machine</a>
           </h6>
 <p>
@@ -360,8 +360,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
index 07f39002b..4708f50d2 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nag_library.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparison with C, R, FORTRAN-style Free Functions</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="find_eg/find_mean_and_sd_eg.html" title="Find mean and standard deviation example">
@@ -99,8 +99,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
index 080f80ce2..c82d4171e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Non Central Chi Squared Example</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="inverse_chi_squared_eg.html" title="Inverse Chi-Squared Distribution Bayes Example">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
index 841e8e6ff..61495da71 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/nccs_eg/nccs_power_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tables of the power function of the chi2 test.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../nccs_eg.html" title="Non Central Chi Squared Example">
 <link rel="prev" href="../nccs_eg.html" title="Non Central Chi Squared Example">
@@ -1294,8 +1294,9 @@ test at the 5% significance
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
index 0ddf31ea5..f874a685a 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="geometric_eg.html" title="Geometric Distribution Examples">
@@ -45,8 +45,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
index 523eb5e66..dcbcde516 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_conf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
@@ -226,8 +226,9 @@ ___________________________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
index 2171cbfca..52b26a9ea 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/neg_binom_size_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating Sample Sizes for the Negative Binomial.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_conf.html" title="Calculating Confidence Limits on the Frequency of Occurrence for the Negative Binomial Distribution">
@@ -206,8 +206,9 @@ ____________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
index 3380bd50d..e727fcb45 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Sales Quota Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="neg_binom_size_eg.html" title="Estimating Sample Sizes for the Negative Binomial.">
@@ -596,8 +596,9 @@ If confidence of meeting quota is 0.95, then finishing house is 21
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
index a0d451a75..ead0402ed 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/neg_binom_eg/negative_binomial_example2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Negative Binomial Table Printing Example.</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../neg_binom_eg.html" title="Negative Binomial Distribution Examples">
 <link rel="prev" href="negative_binomial_example1.html" title="Negative Binomial Sales Quota Example.">
@@ -127,8 +127,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
index 447cc2737..ee78aa7c5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Normal Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="neg_binom_eg/negative_binomial_example2.html" title="Negative Binomial Table Printing Example.">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
index 6ac4cc272..85fd28fc5 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/normal_example/normal_misc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Some Miscellaneous Examples of the Normal (Gaussian) Distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../normal_example.html" title="Normal Distribution Examples">
 <link rel="prev" href="../normal_example.html" title="Normal Distribution Examples">
@@ -33,7 +33,7 @@
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h0"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.traditional_tables"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.traditional_tables">Traditional
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.traditional_tables"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.traditional_tables">Traditional
               Tables</a>
             </h5>
 <p>
@@ -231,7 +231,7 @@
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h1"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.standard_deviations_either_side_of_the_mean"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.standard_deviations_either_side_of_the_mean">Standard
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.standard_deviations_either_side_of_the_mean"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.standard_deviations_either_side_of_the_mean">Standard
               deviations either side of the Mean</a>
             </h5>
 <p>
@@ -281,12 +281,12 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h2"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.some_simple_examples"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.some_simple_examples">Some
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.some_simple_examples"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.some_simple_examples">Some
               simple examples</a>
             </h5>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h3"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.life_of_light_bulbs"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.life_of_light_bulbs">Life
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.life_of_light_bulbs"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.life_of_light_bulbs">Life
               of light bulbs</a>
             </h5>
 <p>
@@ -352,7 +352,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 </table></div>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h4"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.how_many_onions_"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.how_many_onions_">How
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.how_many_onions_"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.how_many_onions_">How
               many onions?</a>
             </h5>
 <p>
@@ -396,7 +396,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h5"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.packing_beef"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.packing_beef">Packing
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.packing_beef"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.packing_beef">Packing
               beef</a>
             </h5>
 <p>
@@ -565,7 +565,7 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
             </p>
 <h5>
 <a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.h6"></a>
-              <span><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.length_of_bolts"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.length_of_bolts">Length
+              <span class="phrase"><a name="math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.length_of_bolts"></a></span><a class="link" href="normal_misc.html#math_toolkit.dist.stat_tut.weg.normal_example.normal_misc.length_of_bolts">Length
               of bolts</a>
             </h5>
 <p>
@@ -597,8 +597,9 @@ Fraction 3 standard deviations within either side of mean is 0.997300203936740
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
index c888c5f48..47e85e88c 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Student's t Distribution Examples</title>
 <link rel="stylesheet" href="../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../weg.html" title="Worked Examples">
 <link rel="prev" href="dist_construct_eg.html" title="Distribution Construction Example">
@@ -43,8 +43,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
index 9e0bf08fa..4854489a6 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/paired_st.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing two paired samples with the Student's t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="two_sample_students_t.html" title="Comparing the means of two samples with the Students-t test">
@@ -42,7 +42,7 @@
 <p>
               That means we can:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                   <a class="link" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">Calculate
                   confidence intervals of the mean</a>. If the endpoints of the
@@ -64,8 +64,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
index 30c04a1ba..888a39705 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_intervals.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating confidence intervals on the mean with the Students-t distribution</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="../st_eg.html" title="Student's t Distribution Examples">
@@ -84,7 +84,7 @@
 <p>
               From the formula, it should be clear that:
             </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
                   The width of the confidence interval decreases as the sample size
                   increases.
@@ -253,8 +253,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
index a05fa0da1..f7764b29e 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_size.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_test.html" title='Testing a sample mean for difference from a "true" mean'>
@@ -164,8 +164,9 @@ _______________________________________________________________
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
index 51bad107c..449fd979b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/tut_mean_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing a sample mean for difference from a "true" mean</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_intervals.html" title="Calculating confidence intervals on the mean with the Students-t distribution">
@@ -319,8 +319,9 @@ Mean  &gt; 38.900            REJECTED
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
index 2789de4bb..51ad2002b 100644
--- a/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/dist/stat_tut/weg/st_eg/two_sample_students_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing the means of two samples with the Students-t test</title>
 <link rel="stylesheet" href="../../../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../../../index.html" title="Math Toolkit">
 <link rel="up" href="../st_eg.html" title="Student's t Distribution Examples">
 <link rel="prev" href="tut_mean_size.html" title="Estimating how large a sample size would have to become in order to give a significant Students-t test result with a single sample test">
@@ -343,8 +343,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c.html b/doc/sf_and_dist/html/math_toolkit/extern_c.html
index a530bb2e9..9c3205601 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 and C99 external "C" Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="utils/next_float/float_advance.html" title="Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
index 77cd4d152..d0776e4cf 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/c99.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 C Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="tr1.html" title="C99 and TR1 C Functions Overview">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.extern_c.c99.h0"></a>
-        <span><a name="math_toolkit.extern_c.c99.supported_c99_functions"></a></span><a class="link" href="c99.html#math_toolkit.extern_c.c99.supported_c99_functions">Supported
+        <span class="phrase"><a name="math_toolkit.extern_c.c99.supported_c99_functions"></a></span><a class="link" href="c99.html#math_toolkit.extern_c.c99.supported_c99_functions">Supported
         C99 Functions</a>
       </h5>
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">tr1</span><span class="special">{</span> <span class="keyword">extern</span> <span class="string">"C"</span><span class="special">{</span>
@@ -139,7 +139,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.extern_c.c99.h1"></a>
-        <span><a name="math_toolkit.extern_c.c99.quick_reference"></a></span><a class="link" href="c99.html#math_toolkit.extern_c.c99.quick_reference">Quick
+        <span class="phrase"><a name="math_toolkit.extern_c.c99.quick_reference"></a></span><a class="link" href="c99.html#math_toolkit.extern_c.c99.quick_reference">Quick
         Reference</a>
       </h5>
 <p>
@@ -462,8 +462,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
index a503b2915..963364b11 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and TR1 C Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
@@ -40,7 +40,7 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             The header to include is lightweight (i.e. fast to compile).
           </li>
@@ -55,7 +55,7 @@
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             You will need to compile and link to the external Boost.Math libraries.
           </li>
@@ -259,13 +259,13 @@
 </table></div>
 <h5>
 <a name="math_toolkit.extern_c.tr1.h0"></a>
-        <span><a name="math_toolkit.extern_c.tr1.usage_recomendations"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.usage_recomendations">Usage
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1.usage_recomendations"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.usage_recomendations">Usage
         Recomendations</a>
       </h5>
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
@@ -297,7 +297,7 @@
       </p>
 <h5>
 <a name="math_toolkit.extern_c.tr1.h1"></a>
-        <span><a name="math_toolkit.extern_c.tr1.supported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.supported_c99_functions">Supported
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1.supported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.supported_c99_functions">Supported
         C99 Functions</a>
       </h5>
 <p>
@@ -393,7 +393,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.extern_c.tr1.h2"></a>
-        <span><a name="math_toolkit.extern_c.tr1.supported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.supported_tr1_functions">Supported
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1.supported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.supported_tr1_functions">Supported
         TR1 Functions</a>
       </h5>
 <p>
@@ -522,7 +522,7 @@
       </p>
 <h5>
 <a name="math_toolkit.extern_c.tr1.h3"></a>
-        <span><a name="math_toolkit.extern_c.tr1.currently_unsupported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.currently_unsupported_c99_functions">Currently
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1.currently_unsupported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.currently_unsupported_c99_functions">Currently
         Unsupported C99 Functions</a>
       </h5>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">exp2</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">x</span><span class="special">);</span>
@@ -587,7 +587,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.extern_c.tr1.h4"></a>
-        <span><a name="math_toolkit.extern_c.tr1.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.currently_unsupported_tr1_functions">Currently
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.extern_c.tr1.currently_unsupported_tr1_functions">Currently
         Unsupported TR1 Functions</a>
       </h5>
 <pre class="programlisting"><span class="comment">// [5.2.1.7] confluent hypergeometric functions:</span>
@@ -604,8 +604,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
index 322e382bb..5163264f8 100644
--- a/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/extern_c/tr1_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>TR1 C Functions Quick Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../extern_c.html" title='TR1 and C99 external "C" Functions'>
 <link rel="prev" href="c99.html" title="C99 C Functions">
@@ -29,7 +29,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.extern_c.tr1_ref.h0"></a>
-        <span><a name="math_toolkit.extern_c.tr1_ref.supported_tr1_functions"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.supported_tr1_functions">Supported
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1_ref.supported_tr1_functions"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.supported_tr1_functions">Supported
         TR1 Functions</a>
       </h5>
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">tr1</span><span class="special">{</span> <span class="keyword">extern</span> <span class="string">"C"</span><span class="special">{</span>
@@ -164,7 +164,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.extern_c.tr1_ref.h1"></a>
-        <span><a name="math_toolkit.extern_c.tr1_ref.quick_reference"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.quick_reference">Quick
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1_ref.quick_reference"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.quick_reference">Quick
         Reference</a>
       </h5>
 <pre class="programlisting"><span class="comment">// [5.2.1.1] associated Laguerre polynomials:</span>
@@ -496,7 +496,7 @@
       </p>
 <h5>
 <a name="math_toolkit.extern_c.tr1_ref.h2"></a>
-        <span><a name="math_toolkit.extern_c.tr1_ref.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.currently_unsupported_tr1_functions">Currently
+        <span class="phrase"><a name="math_toolkit.extern_c.tr1_ref.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1_ref.html#math_toolkit.extern_c.tr1_ref.currently_unsupported_tr1_functions">Currently
         Unsupported TR1 Functions</a>
       </h5>
 <pre class="programlisting"><span class="comment">// [5.2.1.7] confluent hypergeometric functions:</span>
@@ -523,8 +523,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview.html
index fb3a92ee7..13481921f 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="../index.html" title="Math Toolkit">
@@ -57,8 +57,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
index e9aa84d6e..cd6353623 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/building.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>If and How to Build a Boost.Math Library, and its Examples and Tests</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="perf_over.html" title="Performance">
@@ -29,7 +29,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.main_overview.building.h0"></a>
-        <span><a name="math_toolkit.main_overview.building.building_a_library__shared__dynamic__dll_or_static__lib_"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_a_library__shared__dynamic__dll_or_static__lib_">Building
+        <span class="phrase"><a name="math_toolkit.main_overview.building.building_a_library__shared__dynamic__dll_or_static__lib_"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_a_library__shared__dynamic__dll_or_static__lib_">Building
         a Library (shared, dynamic .dll or static .lib)</a>
       </h5>
 <p>
@@ -101,7 +101,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.building.h1"></a>
-        <span><a name="math_toolkit.main_overview.building.building_the_examples"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_the_examples">Building
+        <span class="phrase"><a name="math_toolkit.main_overview.building.building_the_examples"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_the_examples">Building
         the Examples</a>
       </h5>
 <p>
@@ -112,7 +112,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.building.h2"></a>
-        <span><a name="math_toolkit.main_overview.building.building_the_tests"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_the_tests">Building
+        <span class="phrase"><a name="math_toolkit.main_overview.building.building_the_tests"></a></span><a class="link" href="building.html#math_toolkit.main_overview.building.building_the_tests">Building
         the Tests</a>
       </h5>
 <p>
@@ -147,8 +147,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
index bdb6ab8b6..d3be26448 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/compilers_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="error_handling.html" title="Error Handling">
@@ -600,8 +600,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
index cefc0a7f8..6aa5cc795 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/config_macros.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Configuration Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="compilers_overview.html" title="Compilers">
@@ -398,8 +398,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
index 8b1526759..65e7236aa 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/contact.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Contact Info and Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="faq.html" title="Frequently Asked Questions FAQ">
@@ -30,7 +30,7 @@
 <p>
         The main support for this library is via the Boost mailing lists:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Use the <a href="http://www.boost.org/more/mailing_lists.htm#users" target="_top">boost-user
             list</a> for general support questions.
@@ -48,8 +48,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
index 5730ce6e6..3b2b7ec93 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/conventions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Document Conventions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="navigation.html" title="Navigation">
@@ -27,12 +27,12 @@
 <a name="math_toolkit.main_overview.conventions"></a><a class="link" href="conventions.html" title="Document Conventions">Document Conventions</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id845960"></a>
+        <a class="indexterm" name="id913029"></a>
       </p>
 <p>
         This documentation aims to use of the following naming and formatting conventions.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             C++ Code is in <code class="computeroutput"><span class="identifier">fixed</span> <span class="identifier">width</span> <span class="identifier">font</span></code>
             and is syntax-highlighted in color, for example <code class="computeroutput"><span class="keyword">double</span></code>.
@@ -69,8 +69,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
index f11c459cb..05cc3f3de 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/directories.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Directory and File Structure</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="hints.html" title="Other Hints and tips">
@@ -29,11 +29,11 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.main_overview.directories.h0"></a>
-        <span><a name="math_toolkit.main_overview.directories.boost_math"></a></span><a class="link" href="directories.html#math_toolkit.main_overview.directories.boost_math">boost/math</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.directories.boost_math"></a></span><a class="link" href="directories.html#math_toolkit.main_overview.directories.boost_math">boost/math</a>
       </h5>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">/concepts/</span></dt>
 <dd><p>
               Prototype defining the <span class="bold"><strong>essential</strong></span> features
@@ -76,11 +76,11 @@
 </div>
 <h5>
 <a name="math_toolkit.main_overview.directories.h1"></a>
-        <span><a name="math_toolkit.main_overview.directories.boost_libs"></a></span><a class="link" href="directories.html#math_toolkit.main_overview.directories.boost_libs">boost/libs</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.directories.boost_libs"></a></span><a class="link" href="directories.html#math_toolkit.main_overview.directories.boost_libs">boost/libs</a>
       </h5>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">/doc/</span></dt>
 <dd><p>
               Documentation source files in Quickbook format processed into html
@@ -111,8 +111,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
index 745d53842..469a6d717 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/error_handling.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="result_type.html" title="Calculation of the Type of the Result">
@@ -28,13 +28,13 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h0"></a>
-        <span><a name="math_toolkit.main_overview.error_handling.quick_reference"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.quick_reference">Quick
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling.quick_reference"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.quick_reference">Quick
         Reference</a>
       </h5>
 <p>
         Handling of errors by this library is split into two orthogonal parts:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             What kind of error has been raised?
           </li>
@@ -58,7 +58,7 @@
       </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">Domain Error</span></dt>
 <dd><p>
               Occurs when one or more arguments to a function are out of range.
@@ -120,7 +120,7 @@
       </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">throw_on_error</span></dt>
 <dd><p>
               Throws the exception most appropriate to the error condition.
@@ -759,14 +759,14 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h1"></a>
-        <span><a name="math_toolkit.main_overview.error_handling.rationale"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.rationale">Rationale</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling.rationale"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.rationale">Rationale</a>
       </h5>
 <p>
         The flexibility of the current implementation should be reasonably obvious:
         the default behaviours were chosen based on feedback during the formal review
         of this library. It was felt that:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Genuine errors should be flagged with exceptions rather than following
             C-compatible behaviour and setting <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>.
@@ -782,7 +782,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h2"></a>
-        <span><a name="math_toolkit.main_overview.error_handling.finding_more_information"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.finding_more_information">Finding
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling.finding_more_information"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling.finding_more_information">Finding
         More Information</a>
       </h5>
 <p>
@@ -804,7 +804,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h3"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__domain_error___domain_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__domain_error___domain_errors"><a name="domain_error"></a>Domain Errors</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__domain_error___domain_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__domain_error___domain_errors">Domain Errors</a>
       </h5>
 <p>
         When a special function is passed an argument that is outside the range of
@@ -875,7 +875,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h4"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__pole_error___evaluation_at_a_pole"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__pole_error___evaluation_at_a_pole"><a name="pole_error"></a>Evaluation at a pole</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__pole_error___evaluation_at_a_pole"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__pole_error___evaluation_at_a_pole">Evaluation at a pole</a>
       </h5>
 <p>
         When a special function is passed an argument that is at a pole without a
@@ -913,7 +913,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h5"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__overflow_error___numeric_overflow"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__overflow_error___numeric_overflow"><a name="overflow_error"></a>Numeric Overflow</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__overflow_error___numeric_overflow"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__overflow_error___numeric_overflow">Numeric Overflow</a>
       </h5>
 <p>
         When the result of a special function is too large to fit in the argument
@@ -937,7 +937,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h6"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__underflow_error___numeric_underflow"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__underflow_error___numeric_underflow"><a name="underflow_error"></a>Numeric Underflow</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__underflow_error___numeric_underflow"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__underflow_error___numeric_underflow">Numeric Underflow</a>
       </h5>
 <p>
         If the result of a special function is known to be non-zero, but the calculated
@@ -959,7 +959,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h7"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__denorm_error___denormalisation_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__denorm_error___denormalisation_errors"><a name="denorm_error"></a>Denormalisation Errors</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__denorm_error___denormalisation_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__denorm_error___denormalisation_errors">Denormalisation Errors</a>
       </h5>
 <p>
         If the result of a special function is a denormalised value <span class="emphasis"><em>z</em></span>
@@ -981,7 +981,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h8"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__evaluation_error___evaluation_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__evaluation_error___evaluation_errors"><a name="evaluation_error"></a>Evaluation Errors</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__evaluation_error___evaluation_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__evaluation_error___evaluation_errors">Evaluation Errors</a>
       </h5>
 <p>
         When a special function calculates a result that is known to be erroneous,
@@ -1017,7 +1017,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h9"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__indeterminate_result_error___indeterminate_result_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__indeterminate_result_error___indeterminate_result_errors"><a name="indeterminate_result_error"></a>Indeterminate Result Errors</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__indeterminate_result_error___indeterminate_result_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__indeterminate_result_error___indeterminate_result_errors">Indeterminate Result Errors</a>
       </h5>
 <p>
         When the result of a special function is indeterminate for the value that
@@ -1045,7 +1045,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h10"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__rounding_error___rounding_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__rounding_error___rounding_errors"><a name="rounding_error"></a>Rounding Errors</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__rounding_error___rounding_errors"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__rounding_error___rounding_errors">Rounding Errors</a>
       </h5>
 <p>
         When one of the rounding functions <a class="link" href="../utils/rounding/round.html" title="Rounding Functions">round</a>,
@@ -1084,7 +1084,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.error_handling.h11"></a>
-        <span><a name="math_toolkit.main_overview.error_handling._anchor_id__checked_narrowing_cast___errors_from_typecasts"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__checked_narrowing_cast___errors_from_typecasts"><a name="checked_narrowing_cast"></a>Errors from typecasts</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.error_handling._anchor_id__checked_narrowing_cast___errors_from_typecasts"></a></span><a class="link" href="error_handling.html#math_toolkit.main_overview.error_handling._anchor_id__checked_narrowing_cast___errors_from_typecasts">Errors from typecasts</a>
       </h5>
 <p>
         Many special functions evaluate their results at a higher precision than
@@ -1105,8 +1105,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
index aee1d0c02..95a526f4c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/faq.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Frequently Asked Questions FAQ</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="tr1.html" title="C99 and C++ TR1 C-style Functions">
@@ -193,8 +193,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
index 53a2dae49..9f483d364 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/hints.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Other Hints and tips</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="conventions.html" title="Document Conventions">
@@ -26,7 +26,7 @@
 <div class="titlepage"><div><div><h3 class="title">
 <a name="math_toolkit.main_overview.hints"></a><a class="link" href="hints.html" title="Other Hints and tips">Other Hints and tips</a>
 </h3></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             If you have a feature request, or if it appears that the implementation
             is in error, please search first in the <a href="https://svn.boost.org/trac/boost/" target="_top">Boost
@@ -51,7 +51,7 @@
 </ul></div>
 <h6>
 <a name="math_toolkit.main_overview.hints.h0"></a>
-        <span><a name="math_toolkit.main_overview.hints.admonishments"></a></span><a class="link" href="hints.html#math_toolkit.main_overview.hints.admonishments">Admonishments</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.hints.admonishments"></a></span><a class="link" href="hints.html#math_toolkit.main_overview.hints.admonishments">Admonishments</a>
       </h6>
 <div class="note"><table border="0" summary="Note">
 <tr>
@@ -96,8 +96,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
index 37577bd5c..43d406ac7 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="building.html" title="If and How to Build a Boost.Math Library, and its Examples and Tests">
@@ -35,9 +35,9 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.history1.h0"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_52">Boost-1.52</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_52">Boost-1.52</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
             (reported by Thomas Mang).
@@ -65,12 +65,35 @@
             <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7099" target="_top">#7099</a>.
           </li>
+<li class="listitem">
+            Permitted infinite degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7259" target="_top">#7259</a>
+            implemented using the normal distribution (requested by Thomas Mang).
+          </li>
+<li class="listitem">
+            Much enhanced accuracy for large degrees of freedom &#957; and/or large non-centrality
+            &#948;
+by switching to use the Students t distribution (or Normal distribution
+            for infinite degrees of freedom) centered at delta, when &#948; / (4 * &#957;) &lt;
+            epsilon for the floating-point type in use. <a href="https://svn.boost.org/trac/boost/ticket/7259" target="_top">#7259</a>.
+            It was found that the incomplete beta was suffering from serious cancellation
+            errors when degrees of freedom was very large. (That has now been fixed
+            in our code, but any code based on Didonato and Morris's original papers
+            (probably every implementation out there actually) will have the same
+            issue).
+          </li>
 </ul></div>
 <h5>
 <a name="math_toolkit.main_overview.history1.h1"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<p>
+        See Boost-1.52 - some items were added but not listed in time for the release.
+      </p>
+<h5>
+<a name="math_toolkit.main_overview.history1.h2"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_50">Boost-1.50</a>
+      </h5>
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
@@ -106,10 +129,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h2"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
+<a name="math_toolkit.main_overview.history1.h3"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
@@ -126,7 +149,7 @@
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
@@ -150,10 +173,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h3"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
+<a name="math_toolkit.main_overview.history1.h4"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
@@ -201,10 +224,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h4"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
+<a name="math_toolkit.main_overview.history1.h5"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
@@ -218,18 +241,18 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h5"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
+<a name="math_toolkit.main_overview.history1.h6"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h6"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
+<a name="math_toolkit.main_overview.history1.h7"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
@@ -241,10 +264,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h7"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
+<a name="math_toolkit.main_overview.history1.h8"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
@@ -258,10 +281,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h8"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
+<a name="math_toolkit.main_overview.history1.h9"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
@@ -272,18 +295,18 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h9"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
+<a name="math_toolkit.main_overview.history1.h10"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h10"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
+<a name="math_toolkit.main_overview.history1.h11"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added support for MPFR as a bignum type.
           </li>
@@ -317,10 +340,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h11"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
+<a name="math_toolkit.main_overview.history1.h12"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
@@ -329,17 +352,17 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h12"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
+<a name="math_toolkit.main_overview.history1.h13"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h13"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
+<a name="math_toolkit.main_overview.history1.h14"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Noncentral Chi Squared Distribution.
           </li>
@@ -369,11 +392,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h14"></a>
-        <span><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
+<a name="math_toolkit.main_overview.history1.h15"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Policy based framework that allows fine grained control over function
             behaviour.
@@ -401,11 +424,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h15"></a>
-        <span><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
+<a name="math_toolkit.main_overview.history1.h16"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
@@ -415,11 +438,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h16"></a>
-        <span><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
+<a name="math_toolkit.main_overview.history1.h17"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implemented the main probability distribution and density functions.
           </li>
@@ -443,11 +466,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h17"></a>
-        <span><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
+<a name="math_toolkit.main_overview.history1.h18"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implement preview release of the statistical distributions.
           </li>
@@ -479,11 +502,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.main_overview.history1.h18"></a>
-        <span><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
+<a name="math_toolkit.main_overview.history1.h19"></a>
+        <span class="phrase"><a name="math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.main_overview.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
@@ -513,8 +536,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
index 25b5f635f..0edecc1d6 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>About the Math Toolkit</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="../main_overview.html" title="Overview">
@@ -31,7 +31,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.intro.h0"></a>
-        <span><a name="math_toolkit.main_overview.intro.statistical_distributions"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.statistical_distributions">Statistical
+        <span class="phrase"><a name="math_toolkit.main_overview.intro.statistical_distributions"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.statistical_distributions">Statistical
         Distributions</a>
       </h5>
 <p>
@@ -57,7 +57,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.intro.h1"></a>
-        <span><a name="math_toolkit.main_overview.intro.mathematical_special_functions"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.mathematical_special_functions">Mathematical
+        <span class="phrase"><a name="math_toolkit.main_overview.intro.mathematical_special_functions"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.mathematical_special_functions">Mathematical
         Special Functions</a>
       </h5>
 <p>
@@ -84,7 +84,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.intro.h2"></a>
-        <span><a name="math_toolkit.main_overview.intro.implementation_toolkit"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.implementation_toolkit">Implementation
+        <span class="phrase"><a name="math_toolkit.main_overview.intro.implementation_toolkit"></a></span><a class="link" href="intro.html#math_toolkit.main_overview.intro.implementation_toolkit">Implementation
         Toolkit</a>
       </h5>
 <p>
@@ -119,8 +119,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
index c1e51f122..d5c34f87f 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/namespaces.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Namespaces</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="directories.html" title="Directory and File Structure">
@@ -80,8 +80,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
index fcf929ceb..8bcd565b0 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/navigation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Navigation</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="intro.html" title="About the Math Toolkit">
@@ -27,12 +27,12 @@
 <a name="math_toolkit.main_overview.navigation"></a><a class="link" href="navigation.html" title="Navigation">Navigation</a>
 </h3></div></div></div>
 <p>
-        <a class="indexterm" name="id845830"></a>
+        <a class="indexterm" name="id912899"></a>
       </p>
 <p>
         Boost.Math documentation is provided in both HTML and PDF formats.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             <span class="bold"><strong>Tutorials</strong></span> are listed in the <span class="emphasis"><em>Table
             of Contents</em></span> and include many examples that should help you
@@ -52,7 +52,7 @@
 </ul></div>
 <h6>
 <a name="math_toolkit.main_overview.navigation.h0"></a>
-        <span><a name="math_toolkit.main_overview.navigation.using_the_indexes"></a></span><a class="link" href="navigation.html#math_toolkit.main_overview.navigation.using_the_indexes">Using the
+        <span class="phrase"><a name="math_toolkit.main_overview.navigation.using_the_indexes"></a></span><a class="link" href="navigation.html#math_toolkit.main_overview.navigation.using_the_indexes">Using the
         Indexes</a>
       </h6>
 <p>
@@ -87,8 +87,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
index a30695657..46a7416fd 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="threads.html" title="Thread Safety">
@@ -66,8 +66,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
index c52c2c652..9ed50d95c 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="config_macros.html" title="Configuration Macros">
@@ -49,7 +49,7 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             <a class="link" href="../policy/pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
@@ -82,7 +82,7 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Using <a class="link" href="../policy/pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
@@ -102,8 +102,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
index 8490bf68f..60b0eb101 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/result_type.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculation of the Type of the Result</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="namespaces.html" title="Namespaces">
@@ -133,8 +133,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
index 5d51a9c51..c75fe01d3 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/threads.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Thread Safety</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="pol_overview.html" title="Policies">
@@ -35,8 +35,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
index d75040569..375b27798 100644
--- a/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
+++ b/doc/sf_and_dist/html/math_toolkit/main_overview/tr1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>C99 and C++ TR1 C-style Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../main_overview.html" title="Overview">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -41,7 +41,7 @@
 <p>
         Pros:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             The header to include is lightweight (i.e. fast to compile).
           </li>
@@ -56,7 +56,7 @@
 <p>
         Cons:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             You will need to compile and link to the external Boost.Math libraries.
           </li>
@@ -260,13 +260,13 @@
 </table></div>
 <h5>
 <a name="math_toolkit.main_overview.tr1.h0"></a>
-        <span><a name="math_toolkit.main_overview.tr1.usage_recomendations"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.usage_recomendations">Usage
+        <span class="phrase"><a name="math_toolkit.main_overview.tr1.usage_recomendations"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.usage_recomendations">Usage
         Recomendations</a>
       </h5>
 <p>
         This library now presents the user with a choice:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             To include the header only versions of the functions and have an easier
             time linking, but a longer compile time.
@@ -298,7 +298,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.tr1.h1"></a>
-        <span><a name="math_toolkit.main_overview.tr1.supported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.supported_c99_functions">Supported
+        <span class="phrase"><a name="math_toolkit.main_overview.tr1.supported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.supported_c99_functions">Supported
         C99 Functions</a>
       </h5>
 <p>
@@ -394,7 +394,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.main_overview.tr1.h2"></a>
-        <span><a name="math_toolkit.main_overview.tr1.supported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.supported_tr1_functions">Supported
+        <span class="phrase"><a name="math_toolkit.main_overview.tr1.supported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.supported_tr1_functions">Supported
         TR1 Functions</a>
       </h5>
 <p>
@@ -523,7 +523,7 @@
       </p>
 <h5>
 <a name="math_toolkit.main_overview.tr1.h3"></a>
-        <span><a name="math_toolkit.main_overview.tr1.currently_unsupported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.currently_unsupported_c99_functions">Currently
+        <span class="phrase"><a name="math_toolkit.main_overview.tr1.currently_unsupported_c99_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.currently_unsupported_c99_functions">Currently
         Unsupported C99 Functions</a>
       </h5>
 <pre class="programlisting"><span class="keyword">double</span> <span class="identifier">exp2</span><span class="special">(</span><span class="keyword">double</span> <span class="identifier">x</span><span class="special">);</span>
@@ -588,7 +588,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.main_overview.tr1.h4"></a>
-        <span><a name="math_toolkit.main_overview.tr1.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.currently_unsupported_tr1_functions">Currently
+        <span class="phrase"><a name="math_toolkit.main_overview.tr1.currently_unsupported_tr1_functions"></a></span><a class="link" href="tr1.html#math_toolkit.main_overview.tr1.currently_unsupported_tr1_functions">Currently
         Unsupported TR1 Functions</a>
       </h5>
 <pre class="programlisting"><span class="comment">// [5.2.1.7] confluent hypergeometric functions:</span>
@@ -605,8 +605,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf.html b/doc/sf_and_dist/html/math_toolkit/perf.html
index 667436929..c3d9d04b5 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="policy/pol_ref/pol_ref_ref.html" title="Policy Class Reference">
@@ -41,8 +41,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
index 2c03ba1e0..ae8478f94 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comp_compilers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparing Compilers</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="getting_best.html" title="Getting the Best Performance from this Library">
@@ -362,8 +362,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
index 1aa96bb2e..ad29e99b3 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/comparisons.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Comparisons to Other Open Source Libraries</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="tuning.html" title="Performance Tuning Macros">
@@ -47,7 +47,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.perf.comparisons.h0"></a>
-        <span><a name="math_toolkit.perf.comparisons.comparison_to_gsl_1_13_and_cephes"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_gsl_1_13_and_cephes">Comparison
+        <span class="phrase"><a name="math_toolkit.perf.comparisons.comparison_to_gsl_1_13_and_cephes"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_gsl_1_13_and_cephes">Comparison
         to GSL-1.13 and Cephes</a>
       </h5>
 <p>
@@ -344,7 +344,7 @@
               </td>
 <td>
                 <p>
-                  +INF <sup>[<a name="math_toolkit.perf.comparisons.f0" href="#ftn.math_toolkit.perf.comparisons.f0" class="footnote">1</a>]</sup>
+                  +INF <a href="#ftn.math_toolkit.perf.comparisons.f0" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f0"></a>[1]</sup></a>
                 </p>
               </td>
 </tr>
@@ -423,7 +423,7 @@
 <td>
                 <p>
                   </p>
-<p>17.89<sup>[<a name="math_toolkit.perf.comparisons.f1" href="#ftn.math_toolkit.perf.comparisons.f1" class="footnote">2</a>]</sup></p>
+<p>17.89<a href="#ftn.math_toolkit.perf.comparisons.f1" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f1"></a>[2]</sup></a></p>
 <p> </p>
 <p>(4.248e-005s)</p>
 <p>
@@ -548,11 +548,11 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f0" href="#math_toolkit.perf.comparisons.f0" class="para">1</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f0" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f0" class="para"><sup class="para">[1] </sup></a>
                     Cephes gets stuck in an infinite loop while trying to execute
                     our test cases.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f1" href="#math_toolkit.perf.comparisons.f1" class="para">2</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f1" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f1" class="para"><sup class="para">[2] </sup></a>
                     The performance here is dominated by a few cases where the parameters
                     grow very large: faster asymptotic expansions are available,
                     but are of limited (or even frankly terrible) precision. The
@@ -564,7 +564,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.perf.comparisons.h1"></a>
-        <span><a name="math_toolkit.perf.comparisons.comparison_to_the_r_and_dcdflib_statistical_libraries_on_windows"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_the_r_and_dcdflib_statistical_libraries_on_windows">Comparison
+        <span class="phrase"><a name="math_toolkit.perf.comparisons.comparison_to_the_r_and_dcdflib_statistical_libraries_on_windows"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_the_r_and_dcdflib_statistical_libraries_on_windows">Comparison
         to the R and DCDFLIB Statistical Libraries on Windows</a>
       </h5>
 <p>
@@ -659,7 +659,7 @@
 <td>
                 <p>
                   </p>
-<p>67.66<sup>[<a name="math_toolkit.perf.comparisons.f2" href="#ftn.math_toolkit.perf.comparisons.f2" class="footnote">1</a>]</sup></p>
+<p>67.66<a href="#ftn.math_toolkit.perf.comparisons.f2" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f2"></a>[1]</sup></a></p>
 <p> </p>
 <p>(3.366e-004s)</p>
 <p>
@@ -1089,7 +1089,7 @@
 <td>
                 <p>
                   </p>
-<p>3.60<sup>[<a name="math_toolkit.perf.comparisons.f3" href="#ftn.math_toolkit.perf.comparisons.f3" class="footnote">2</a>]</sup></p>
+<p>3.60<a href="#ftn.math_toolkit.perf.comparisons.f3" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f3"></a>[2]</sup></a></p>
 <p> </p>
 <p>(5.987e-007s)</p>
 <p>
@@ -1319,7 +1319,7 @@
 <td>
                 <p>
                   </p>
-<p>43.43<sup>[<a name="math_toolkit.perf.comparisons.f4" href="#ftn.math_toolkit.perf.comparisons.f4" class="footnote">3</a>]</sup></p>
+<p>43.43<a href="#ftn.math_toolkit.perf.comparisons.f4" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f4"></a>[3]</sup></a></p>
 <p> </p>
 <p>(3.732e-004s)</p>
 <p>
@@ -1389,7 +1389,7 @@
 <td>
                 <p>
                   </p>
-<p>393.90<sup>[<a name="math_toolkit.perf.comparisons.f5" href="#ftn.math_toolkit.perf.comparisons.f5" class="footnote">4</a>]</sup></p>
+<p>393.90<a href="#ftn.math_toolkit.perf.comparisons.f5" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f5"></a>[4]</sup></a></p>
 <p> </p>
 <p>(2.673e-002s)</p>
 <p>
@@ -1525,7 +1525,7 @@
 <td>
                 <p>
                   </p>
-<p><span class="bold"><strong>1.00</strong></span><sup>[<a name="math_toolkit.perf.comparisons.f6" href="#ftn.math_toolkit.perf.comparisons.f6" class="footnote">5</a>]</sup></p>
+<p><span class="bold"><strong>1.00</strong></span><a href="#ftn.math_toolkit.perf.comparisons.f6" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f6"></a>[5]</sup></a></p>
 <p> </p>
 <p>(4.411e-004s)</p>
 <p>
@@ -1811,28 +1811,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f2" href="#math_toolkit.perf.comparisons.f2" class="para">1</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f2" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f2" class="para"><sup class="para">[1] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f3" href="#math_toolkit.perf.comparisons.f3" class="para">2</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f3" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f3" class="para"><sup class="para">[2] </sup></a>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f4" href="#math_toolkit.perf.comparisons.f4" class="para">3</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f4" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f4" class="para"><sup class="para">[3] </sup></a>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f5" href="#math_toolkit.perf.comparisons.f5" class="para">4</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f5" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f5" class="para"><sup class="para">[4] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f6" href="#math_toolkit.perf.comparisons.f6" class="para">5</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f6" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f6" class="para"><sup class="para">[5] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
@@ -1842,7 +1842,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.perf.comparisons.h2"></a>
-        <span><a name="math_toolkit.perf.comparisons.comparison_to_the_r_statistical_library_on_linux"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_the_r_statistical_library_on_linux">Comparison
+        <span class="phrase"><a name="math_toolkit.perf.comparisons.comparison_to_the_r_statistical_library_on_linux"></a></span><a class="link" href="comparisons.html#math_toolkit.perf.comparisons.comparison_to_the_r_statistical_library_on_linux">Comparison
         to the R Statistical Library on Linux</a>
       </h5>
 <p>
@@ -1936,7 +1936,7 @@
 <td>
                 <p>
                   </p>
-<p>30.51<sup>[<a name="math_toolkit.perf.comparisons.f7" href="#ftn.math_toolkit.perf.comparisons.f7" class="footnote">1</a>]</sup></p>
+<p>30.51<a href="#ftn.math_toolkit.perf.comparisons.f7" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f7"></a>[1]</sup></a></p>
 <p> </p>
 <p>(3.616e-004s)</p>
 <p>
@@ -2366,7 +2366,7 @@
 <td>
                 <p>
                   </p>
-<p>2.20<sup>[<a name="math_toolkit.perf.comparisons.f8" href="#ftn.math_toolkit.perf.comparisons.f8" class="footnote">2</a>]</sup></p>
+<p>2.20<a href="#ftn.math_toolkit.perf.comparisons.f8" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f8"></a>[2]</sup></a></p>
 <p> </p>
 <p>(3.522e-007s)</p>
 <p>
@@ -2596,7 +2596,7 @@
 <td>
                 <p>
                   </p>
-<p>25.92<sup>[<a name="math_toolkit.perf.comparisons.f9" href="#ftn.math_toolkit.perf.comparisons.f9" class="footnote">3</a>]</sup></p>
+<p>25.92<a href="#ftn.math_toolkit.perf.comparisons.f9" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f9"></a>[3]</sup></a></p>
 <p> </p>
 <p>(4.407e-004s)</p>
 <p>
@@ -2666,7 +2666,7 @@
 <td>
                 <p>
                   </p>
-<p>144.91<sup>[<a name="math_toolkit.perf.comparisons.f10" href="#ftn.math_toolkit.perf.comparisons.f10" class="footnote">4</a>]</sup></p>
+<p>144.91<a href="#ftn.math_toolkit.perf.comparisons.f10" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f10"></a>[4]</sup></a></p>
 <p> </p>
 <p>(3.214e-002s)</p>
 <p>
@@ -2802,7 +2802,7 @@
 <td>
                 <p>
                   </p>
-<p><span class="bold"><strong>1.00</strong></span><sup>[<a name="math_toolkit.perf.comparisons.f11" href="#ftn.math_toolkit.perf.comparisons.f11" class="footnote">5</a>]</sup></p>
+<p><span class="bold"><strong>1.00</strong></span><a href="#ftn.math_toolkit.perf.comparisons.f11" class="footnote"><sup class="footnote"><a name="math_toolkit.perf.comparisons.f11"></a>[5]</sup></a></p>
 <p> </p>
 <p>(5.916e-004s)</p>
 <p>
@@ -3088,28 +3088,28 @@
 </tr>
 </tbody>
 <tbody class="footnotes"><tr><td colspan="4">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f7" href="#math_toolkit.perf.comparisons.f7" class="para">1</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f7" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f7" class="para"><sup class="para">[1] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f8" href="#math_toolkit.perf.comparisons.f8" class="para">2</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f8" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f8" class="para"><sup class="para">[2] </sup></a>
                     This result is somewhat misleading: for small values of the parameters
                     there is virtually no difference between the two libraries, but
                     for large values the Boost implementation is <span class="emphasis"><em>much</em></span>
                     slower, albeit with much improved precision.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f9" href="#math_toolkit.perf.comparisons.f9" class="para">3</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f9" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f9" class="para"><sup class="para">[3] </sup></a>
                     The R library appears to use a linear-search strategy, that can
                     perform very badly in a small number of pathological cases, but
                     may or may not be more efficient in "typical" cases
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f10" href="#math_toolkit.perf.comparisons.f10" class="para">4</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f10" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f10" class="para"><sup class="para">[4] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
                   </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.perf.comparisons.f11" href="#math_toolkit.perf.comparisons.f11" class="para">5</a>] </sup>
+<div id="ftn.math_toolkit.perf.comparisons.f11" class="footnote"><p><a href="#math_toolkit.perf.comparisons.f11" class="para"><sup class="para">[5] </sup></a>
                     There are a small number of our test cases where the R library
                     fails to converge on a result: these tend to dominate the performance
                     result.
@@ -3121,8 +3121,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
index 00838c3b5..b5b14aa46 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/getting_best.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Getting the Best Performance from this Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="interp.html" title="Interpreting these Results">
@@ -279,8 +279,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/interp.html b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
index 9f2f2174c..87c02b2fa 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/interp.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/interp.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Interpreting these Results</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="perf_over.html" title="Performance Overview">
@@ -66,8 +66,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
index 6da85de64..2b0ba87ed 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="../perf.html" title="Performance">
@@ -66,8 +66,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
index 68cbbd24c..f79221317 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/perf_test_app.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Performance Test Application</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comparisons.html" title="Comparisons to Other Open Source Libraries">
@@ -48,8 +48,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
index e82a9a20d..43e5c2d3d 100644
--- a/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
+++ b/doc/sf_and_dist/html/math_toolkit/perf/tuning.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Performance Tuning Macros</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../perf.html" title="Performance">
 <link rel="prev" href="comp_compilers.html" title="Comparing Compilers">
@@ -886,8 +886,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy.html b/doc/sf_and_dist/html/math_toolkit/policy.html
index 04f720d5a..43cc633a8 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="using_udt/archetypes.html" title="Conceptual Archetypes for Reals and Distributions">
@@ -74,8 +74,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
index 839e71e63..5240a6393 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="../policy.html" title="Policies">
@@ -49,7 +49,7 @@
 <p>
         Using policies you can control:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             <a class="link" href="pol_ref/error_handling_policies.html" title="Error Handling Policies">How
             results from 'bad' arguments are handled</a>, including those that
@@ -82,7 +82,7 @@
 <p>
         You can control policies:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Using <a class="link" href="pol_ref/policy_defaults.html" title="Using Macros to Change the Policy Defaults">macros</a>
             to change any default policy: the is the prefered method for installation
@@ -102,8 +102,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
index f204c9165..6e7821250 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Reference</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_tutorial/understand_dis_quant.html" title="Understanding Quantiles of Discrete Distributions">
@@ -49,8 +49,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
index fdc82f522..246760efa 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/assert_undefined.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Mathematically Undefined Function Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="internal_promotion.html" title="Internal Floating-point Promotion Policies">
@@ -85,8 +85,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
index 95cb6d4bb..4333880b7 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/discrete_quant_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Discrete Quantile Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="assert_undefined.html" title="Mathematically Undefined Function Policies">
@@ -56,7 +56,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h0"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.real"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.real">real</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.real"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.real">real</a>
         </h6>
 <p>
           Ignores the discreteness of the distribution, and returns a real-valued
@@ -88,12 +88,12 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h1"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_outwards"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_outwards">integer_round_outwards</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_outwards"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_outwards">integer_round_outwards</a>
         </h6>
 <p>
           This is the default policy: an integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Lower quantiles (where the probability is less than 0.5) are rounded
               down.
@@ -140,13 +140,13 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h2"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_inwards"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_inwards">integer_round_inwards</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_inwards"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_inwards">integer_round_inwards</a>
         </h6>
 <p>
           This is the opposite of <span class="emphasis"><em>integer_round_outwards</em></span>: an
           integer value is returned so that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Lower quantiles (where the probability is less than 0.5) are rounded
               <span class="emphasis"><em>up</em></span>.
@@ -197,7 +197,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h3"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_down"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_down">integer_round_down</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_down"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_down">integer_round_down</a>
         </h6>
 <p>
           Always rounds down to an integer value, no matter whether it's an upper
@@ -205,7 +205,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h4"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_up"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_up">integer_round_up</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_up"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_up">integer_round_up</a>
         </h6>
 <p>
           Always rounds up to an integer value, no matter whether it's an upper or
@@ -213,7 +213,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.discrete_quant_ref.h5"></a>
-          <span><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_nearest"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_nearest">integer_round_nearest</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_nearest"></a></span><a class="link" href="discrete_quant_ref.html#math_toolkit.policy.pol_ref.discrete_quant_ref.integer_round_nearest">integer_round_nearest</a>
         </h6>
 <p>
           Always rounds to the nearest integer value, no matter whether it's an upper
@@ -251,8 +251,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
index 7bf1bb9b1..ab3be066e 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/error_handling_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Handling Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="../pol_ref.html" title="Policy Reference">
@@ -30,7 +30,7 @@
 <p>
           There are two orthogonal aspects to error handling:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               What to do (if anything) with the error.
             </li>
@@ -40,7 +40,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h0"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.available_actions_when_an_error_is_raised"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.available_actions_when_an_error_is_raised">Available
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.available_actions_when_an_error_is_raised"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.available_actions_when_an_error_is_raised">Available
           Actions When an Error is Raised</a>
         </h5>
 <p>
@@ -63,7 +63,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h1"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.throw_on_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.throw_on_error">throw_on_error</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.throw_on_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.throw_on_error">throw_on_error</a>
         </h6>
 <p>
           Will throw one of the following exceptions, depending upon the type of
@@ -175,7 +175,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h2"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.errno_on_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.errno_on_error">errno_on_error</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.errno_on_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.errno_on_error">errno_on_error</a>
         </h6>
 <p>
           Will set global <a href="http://en.wikipedia.org/wiki/Errno" target="_top"><code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code></a>
@@ -290,7 +290,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h3"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.ignore_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.ignore_error">ignore_error</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.ignore_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.ignore_error">ignore_error</a>
         </h6>
 <p>
           Will return one of the values below depending on the error type (<code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
@@ -403,7 +403,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h4"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.user_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.user_error">user_error</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.user_error"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.user_error">user_error</a>
         </h6>
 <p>
           Will call a user defined error handler: these are forward declared in boost/math/policies/error_handling.hpp,
@@ -452,7 +452,7 @@
         </p>
 <h5>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h5"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.kinds_of_error_raised"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.kinds_of_error_raised">Kinds
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.kinds_of_error_raised"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.kinds_of_error_raised">Kinds
           of Error Raised</a>
         </h5>
 <p>
@@ -692,7 +692,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.policy.pol_ref.error_handling_policies.h6"></a>
-          <span><a name="math_toolkit.policy.pol_ref.error_handling_policies.examples"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.examples">Examples</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.error_handling_policies.examples"></a></span><a class="link" href="error_handling_policies.html#math_toolkit.policy.pol_ref.error_handling_policies.examples">Examples</a>
         </h5>
 <p>
           Suppose we want a call to <code class="computeroutput"><span class="identifier">tgamma</span></code>
@@ -766,8 +766,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
index e8aee2905..d8b4dc46b 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/internal_promotion.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Internal Floating-point Promotion Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="error_handling_policies.html" title="Error Handling Policies">
@@ -86,7 +86,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.policy.pol_ref.internal_promotion.h0"></a>
-          <span><a name="math_toolkit.policy.pol_ref.internal_promotion.examples"></a></span><a class="link" href="internal_promotion.html#math_toolkit.policy.pol_ref.internal_promotion.examples">Examples</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.internal_promotion.examples"></a></span><a class="link" href="internal_promotion.html#math_toolkit.policy.pol_ref.internal_promotion.examples">Examples</a>
         </h5>
 <p>
           Suppose we want <code class="computeroutput"><span class="identifier">tgamma</span></code>
@@ -141,8 +141,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
index 8219eb7d2..665098ae0 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/iteration_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Iteration Limits Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="precision_pol.html" title="Precision Policies">
@@ -51,8 +51,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
index c66cc6e63..c81fa458d 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/namespace_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Polices at Namespace Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="policy_defaults.html" title="Using Macros to Change the Policy Defaults">
@@ -149,8 +149,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
index 5735006e4..a33578ae5 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/pol_ref_ref.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Class Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="namespace_pol.html" title="Setting Polices at Namespace Scope">
@@ -244,8 +244,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
index 7c0c1dd16..316d982d7 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using Macros to Change the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="iteration_pol.html" title="Iteration Limits Policies">
@@ -62,7 +62,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h0"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_domain_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_domain_error_policy">BOOST_MATH_DOMAIN_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_domain_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_domain_error_policy">BOOST_MATH_DOMAIN_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when a domain error occurs, if not defined then defaults
@@ -72,7 +72,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h1"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_pole_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_pole_error_policy">BOOST_MATH_POLE_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_pole_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_pole_error_policy">BOOST_MATH_POLE_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when a pole error occurs, if not defined then defaults
@@ -82,7 +82,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h2"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_overflow_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_overflow_error_policy">BOOST_MATH_OVERFLOW_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_overflow_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_overflow_error_policy">BOOST_MATH_OVERFLOW_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when an overflow error occurs, if not defined then
@@ -92,7 +92,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h3"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_rounding_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_rounding_error_policy">BOOST_MATH_ROUNDING_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_rounding_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_rounding_error_policy">BOOST_MATH_ROUNDING_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when a rounding error occurs, if not defined then
@@ -102,7 +102,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h4"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_evaluation_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_evaluation_error_policy">BOOST_MATH_EVALUATION_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_evaluation_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_evaluation_error_policy">BOOST_MATH_EVALUATION_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when an internal evaluation error occurs, if not defined
@@ -112,7 +112,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h5"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_underflow_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_underflow_error_policy">BOOST_MATH_UNDERFLOW_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_underflow_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_underflow_error_policy">BOOST_MATH_UNDERFLOW_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when an overflow error occurs, if not defined then
@@ -122,7 +122,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h6"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_denorm_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_denorm_error_policy">BOOST_MATH_DENORM_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_denorm_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_denorm_error_policy">BOOST_MATH_DENORM_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when a denormalisation error occurs, if not defined
@@ -132,7 +132,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h7"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_indeterminate_result_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_indeterminate_result_error_policy">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_indeterminate_result_error_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_indeterminate_result_error_policy">BOOST_MATH_INDETERMINATE_RESULT_ERROR_POLICY</a>
         </h6>
 <p>
           Defines what happens when the result is indeterminate, but where there
@@ -143,7 +143,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h8"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_digits10_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_digits10_policy">BOOST_MATH_DIGITS10_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_digits10_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_digits10_policy">BOOST_MATH_DIGITS10_POLICY</a>
         </h6>
 <p>
           Defines how many decimal digits to use in internal computations: defaults
@@ -154,7 +154,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h9"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_float_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_float_policy">BOOST_MATH_PROMOTE_FLOAT_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_float_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_float_policy">BOOST_MATH_PROMOTE_FLOAT_POLICY</a>
         </h6>
 <p>
           Determines whether <code class="computeroutput"><span class="keyword">float</span></code> types
@@ -166,7 +166,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h10"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_double_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_double_policy">BOOST_MATH_PROMOTE_DOUBLE_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_double_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_promote_double_policy">BOOST_MATH_PROMOTE_DOUBLE_POLICY</a>
         </h6>
 <p>
           Determines whether <code class="computeroutput"><span class="keyword">double</span></code>
@@ -178,7 +178,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h11"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_discrete_quantile_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_discrete_quantile_policy">BOOST_MATH_DISCRETE_QUANTILE_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_discrete_quantile_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_discrete_quantile_policy">BOOST_MATH_DISCRETE_QUANTILE_POLICY</a>
         </h6>
 <p>
           Determines how discrete quantiles return their results: either as an integer,
@@ -189,7 +189,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h12"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_assert_undefined_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_assert_undefined_policy">BOOST_MATH_ASSERT_UNDEFINED_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_assert_undefined_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_assert_undefined_policy">BOOST_MATH_ASSERT_UNDEFINED_POLICY</a>
         </h6>
 <p>
           Determines whether functions that are mathematically undefined for a specific
@@ -202,7 +202,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h13"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_series_iteration_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_series_iteration_policy">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_series_iteration_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_series_iteration_policy">BOOST_MATH_MAX_SERIES_ITERATION_POLICY</a>
         </h6>
 <p>
           Determines how many series iterations a special function is permitted to
@@ -211,7 +211,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h14"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_root_iteration_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_root_iteration_policy">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_root_iteration_policy"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.boost_math_max_root_iteration_policy">BOOST_MATH_MAX_ROOT_ITERATION_POLICY</a>
         </h6>
 <p>
           Determines how many root-finding iterations a special function is permitted
@@ -220,7 +220,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_ref.policy_defaults.h15"></a>
-          <span><a name="math_toolkit.policy.pol_ref.policy_defaults.example"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.example">Example</a>
+          <span class="phrase"><a name="math_toolkit.policy.pol_ref.policy_defaults.example"></a></span><a class="link" href="policy_defaults.html#math_toolkit.policy.pol_ref.policy_defaults.example">Example</a>
         </h6>
 <p>
           Suppose we want overflow errors to set <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code> and return an infinity, discrete
@@ -244,8 +244,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
index d893131e7..bb3fd1621 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_ref/precision_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Precision Policies</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_ref.html" title="Policy Reference">
 <link rel="prev" href="discrete_quant_ref.html" title="Discrete Quantile Policies">
@@ -106,8 +106,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
index b098878e7..b48166486 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policy Tutorial</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../policy.html" title="Policies">
 <link rel="prev" href="pol_overview.html" title="Policy Overview">
@@ -49,8 +49,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
index 0ed804df9..353b82ed4 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_dist_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies for Distributions on an Ad Hoc Basis</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="changing_policy_defaults.html" title="Changing the Policy Defaults">
@@ -93,8 +93,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
index 142629ce8..e168588f8 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/ad_hoc_sf_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy on an Ad Hoc Basis for the Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_dist_policies.html" title="Setting Policies for Distributions on an Ad Hoc Basis">
@@ -165,8 +165,9 @@ errno = 33
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
index 6982a086c..2f537fbbd 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/changing_policy_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Changing the Policy Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_usage.html" title="So How are Policies Used Anyway?">
@@ -99,7 +99,7 @@
 <p>
           That means there are only two safe ways to use these macros:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Edit them in <a href="../../../../../../../../boost/math/tools/user.hpp" target="_top">boost/math/tools/user.hpp</a>,
               so that the defaults are set on an installation-wide basis. Unfortunately
@@ -114,7 +114,7 @@
 <p>
           What you should <span class="bold"><strong>not</strong></span> do is:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
               Set the defines in the source file using <code class="computeroutput"><span class="preprocessor">#define</span></code>
               as doing so almost certainly will break your program, unless you're
               absolutely certain that the program is restricted to a single translation
@@ -263,8 +263,9 @@ errno is set to: 33
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
index b75c334c5..d88f0c90b 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/namespace_policies.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Setting Policies at Namespace or Translation Unit Scope</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="ad_hoc_sf_policies.html" title="Changing the Policy on an Ad Hoc Basis for the Special Functions">
@@ -218,7 +218,7 @@ errno = 33
 <p>
           Suppose we want a set of distributions to behave as follows:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Return infinity on overflow, rather than throwing an exception.
             </li>
@@ -401,8 +401,9 @@ Result of quantile(complement(binom, 0.05)) is: 8
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
index ff8c95913..04a3985f9 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_tut_defaults.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Policies Have Sensible Defaults</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="what_is_a_policy.html" title="So Just What is a Policy Anyway?">
@@ -36,7 +36,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">Domain Error</span></dt>
 <dd><p>
                 Throws a <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span></code> exception.
@@ -125,8 +125,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
index bb66b9990..d18e6c926 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/policy_usage.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So How are Policies Used Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="policy_tut_defaults.html" title="Policies Have Sensible Defaults">
@@ -30,7 +30,7 @@
 <p>
           The details follow later, but basically policies can be set by either:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Defining some macros that change the default behaviour: <span class="bold"><strong>this
               is the recommended method for setting installation-wide policies</strong></span>.
@@ -56,8 +56,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
index b251aae7b..3256e2df3 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/understand_dis_quant.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Understanding Quantiles of Discrete Distributions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="user_def_err_pol.html" title="Calling User Defined Error Handlers">
@@ -53,7 +53,7 @@
           As can be seen there is no random variable that corresponds to a probability
           of exactly 0.05, so we're left with two choices as shown in the figure:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               We could round the result down to 18.
             </li>
@@ -77,7 +77,7 @@
 <p>
           In coming to an answer we should realise that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Calculating an integer result is often much faster than calculating
               a real-valued result: in fact in our tests it was up to 20 times faster.
@@ -178,7 +178,7 @@
         </p>
 <h6>
 <a name="math_toolkit.policy.pol_tutorial.understand_dis_quant.h0"></a>
-          <span><a name="math_toolkit.policy.pol_tutorial.understand_dis_quant.other_rounding_policies_are_available"></a></span><a class="link" href="understand_dis_quant.html#math_toolkit.policy.pol_tutorial.understand_dis_quant.other_rounding_policies_are_available">Other
+          <span class="phrase"><a name="math_toolkit.policy.pol_tutorial.understand_dis_quant.other_rounding_policies_are_available"></a></span><a class="link" href="understand_dis_quant.html#math_toolkit.policy.pol_tutorial.understand_dis_quant.other_rounding_policies_are_available">Other
           Rounding Policies are Available</a>
         </h6>
 <p>
@@ -187,7 +187,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">integer_round_outwards</span></dt>
 <dd>
 <p>
@@ -415,8 +415,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
index b1cac051c..7618d12c6 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/user_def_err_pol.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calling User Defined Error Handlers</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="namespace_policies.html" title="Setting Policies at Namespace or Translation Unit Scope">
@@ -170,7 +170,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">const char* function</span></dt>
 <dd><p>
                 The name of the function that raised the error, this string contains
@@ -516,8 +516,9 @@ Result of tgamma(-190.5) is: 0
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
index b211664e1..2c02fcdfd 100644
--- a/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
+++ b/doc/sf_and_dist/html/math_toolkit/policy/pol_tutorial/what_is_a_policy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>So Just What is a Policy Anyway?</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../pol_tutorial.html" title="Policy Tutorial">
 <link rel="prev" href="../pol_tutorial.html" title="Policy Tutorial">
@@ -32,7 +32,7 @@
           special function, or a statistical distribution. With Policies you can
           control:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               What action to take when an error occurs.
             </li>
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special.html b/doc/sf_and_dist/html/math_toolkit/special.html
index 370b4ce1b..458e53245 100644
--- a/doc/sf_and_dist/html/math_toolkit/special.html
+++ b/doc/sf_and_dist/html/math_toolkit/special.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Special Functions</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="dist/future.html" title="Extras/Future Directions">
@@ -190,8 +190,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy.html b/doc/sf_and_dist/html/math_toolkit/special/airy.html
index 9b8a2cb4b..831de8ce5 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="hankel/sph_hankel.html" title="Spherical Hankel Functions">
@@ -35,8 +35,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
index 56e702378..2c8957a83 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/ai.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="../airy.html" title="Airy Functions">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.airy.ai.h0"></a>
-          <span><a name="math_toolkit.special.airy.ai.synopsis"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.ai.synopsis"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.airy.ai.h1"></a>
-          <span><a name="math_toolkit.special.airy.ai.description"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.ai.description"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.description">Description</a>
         </h6>
 <p>
           The function <a class="link" href="ai.html" title="Airy Ai Function">airy_ai</a>
@@ -77,7 +77,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.ai.h2"></a>
-          <span><a name="math_toolkit.special.airy.ai.accuracy"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.ai.accuracy"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.accuracy">Accuracy</a>
         </h6>
 <p>
           This function is implemented entirely in terms of the Bessel functions
@@ -92,7 +92,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.ai.h3"></a>
-          <span><a name="math_toolkit.special.airy.ai.testing"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.ai.testing"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.testing">Testing</a>
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
@@ -100,7 +100,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.ai.h4"></a>
-          <span><a name="math_toolkit.special.airy.ai.implementation"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.ai.implementation"></a></span><a class="link" href="ai.html#math_toolkit.special.airy.ai.implementation">Implementation</a>
         </h6>
 <p>
           This function is implemented in terms of the Bessel functions using the
@@ -112,8 +112,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
index 3d57eebfd..7bb83a1e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/aip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Ai' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="bi.html" title="Airy Bi Function">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.airy.aip.h0"></a>
-          <span><a name="math_toolkit.special.airy.aip.synopsis"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.aip.synopsis"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.airy.aip.h1"></a>
-          <span><a name="math_toolkit.special.airy.aip.description"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.aip.description"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.description">Description</a>
         </h6>
 <p>
           The function <a class="link" href="aip.html" title="Airy Ai' Function">airy_ai_prime</a>
@@ -73,7 +73,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.aip.h2"></a>
-          <span><a name="math_toolkit.special.airy.aip.accuracy"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.aip.accuracy"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.accuracy">Accuracy</a>
         </h6>
 <p>
           This function is implemented entirely in terms of the Bessel functions
@@ -88,7 +88,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.aip.h3"></a>
-          <span><a name="math_toolkit.special.airy.aip.testing"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.aip.testing"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.testing">Testing</a>
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
@@ -96,7 +96,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.aip.h4"></a>
-          <span><a name="math_toolkit.special.airy.aip.implementation"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.aip.implementation"></a></span><a class="link" href="aip.html#math_toolkit.special.airy.aip.implementation">Implementation</a>
         </h6>
 <p>
           This function is implemented in terms of the Bessel functions using the
@@ -108,8 +108,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
index 9d4c1a38e..1e2dcaada 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="ai.html" title="Airy Ai Function">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.airy.bi.h0"></a>
-          <span><a name="math_toolkit.special.airy.bi.synopsis"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bi.synopsis"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.airy.bi.h1"></a>
-          <span><a name="math_toolkit.special.airy.bi.description"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bi.description"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.description">Description</a>
         </h6>
 <p>
           The function <a class="link" href="bi.html" title="Airy Bi Function">airy_bi</a>
@@ -73,7 +73,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bi.h2"></a>
-          <span><a name="math_toolkit.special.airy.bi.accuracy"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bi.accuracy"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.accuracy">Accuracy</a>
         </h6>
 <p>
           This function is implemented entirely in terms of the Bessel functions
@@ -88,7 +88,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bi.h3"></a>
-          <span><a name="math_toolkit.special.airy.bi.testing"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bi.testing"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.testing">Testing</a>
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
@@ -96,7 +96,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bi.h4"></a>
-          <span><a name="math_toolkit.special.airy.bi.implementation"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bi.implementation"></a></span><a class="link" href="bi.html#math_toolkit.special.airy.bi.implementation">Implementation</a>
         </h6>
 <p>
           This function is implemented in terms of the Bessel functions using the
@@ -108,8 +108,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
index 76c62a2e3..aa4b9d263 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/airy/bip.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Airy Bi' Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../airy.html" title="Airy Functions">
 <link rel="prev" href="aip.html" title="Airy Ai' Function">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.airy.bip.h0"></a>
-          <span><a name="math_toolkit.special.airy.bip.synopsis"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bip.synopsis"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.airy.bip.h1"></a>
-          <span><a name="math_toolkit.special.airy.bip.description"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bip.description"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.description">Description</a>
         </h6>
 <p>
           The function <a class="link" href="bip.html" title="Airy Bi' Function">airy_bi_prime</a>
@@ -73,7 +73,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bip.h2"></a>
-          <span><a name="math_toolkit.special.airy.bip.accuracy"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bip.accuracy"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.accuracy">Accuracy</a>
         </h6>
 <p>
           This function is implemented entirely in terms of the Bessel functions
@@ -88,7 +88,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bip.h3"></a>
-          <span><a name="math_toolkit.special.airy.bip.testing"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bip.testing"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.testing">Testing</a>
         </h6>
 <p>
           Since this function is implemented in terms of other special functions,
@@ -96,7 +96,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.airy.bip.h4"></a>
-          <span><a name="math_toolkit.special.airy.bip.implementation"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.airy.bip.implementation"></a></span><a class="link" href="bip.html#math_toolkit.special.airy.bip.implementation">Implementation</a>
         </h6>
 <p>
           This function is implemented in terms of the Bessel functions using the
@@ -108,8 +108,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
index 1e92928ad..14457c915 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_poly/sph_harm.html" title="Spherical Harmonics">
@@ -39,8 +39,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
index fc23e89f1..8b5e444be 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel_over.html" title="Bessel Function Overview">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.bessel.bessel.h0"></a>
-          <span><a name="math_toolkit.special.bessel.bessel.synopsis"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel.synopsis"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">cyl_bessel_j</span><span class="special">(</span><span class="identifier">T1</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">x</span><span class="special">);</span>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.bessel.bessel.h1"></a>
-          <span><a name="math_toolkit.special.bessel.bessel.description"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel.description"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.description">Description</a>
         </h5>
 <p>
           The functions <a class="link" href="bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
@@ -106,7 +106,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.bessel.h2"></a>
-          <span><a name="math_toolkit.special.bessel.bessel.testing"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel.testing"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.testing">Testing</a>
         </h5>
 <p>
           There are two sets of test values: spot values calculated using <a href="http://functions.wolfram.com" target="_top">functions.wolfram.com</a>, and a
@@ -115,7 +115,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.bessel.h3"></a>
-          <span><a name="math_toolkit.special.bessel.bessel.accuracy"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel.accuracy"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.accuracy">Accuracy</a>
         </h5>
 <p>
           The following tables show how the accuracy of these functions varies on
@@ -490,7 +490,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.bessel.h4"></a>
-          <span><a name="math_toolkit.special.bessel.bessel.implementation"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel.implementation"></a></span><a class="link" href="bessel.html#math_toolkit.special.bessel.bessel.implementation">Implementation</a>
         </h5>
 <p>
           The implementation is mostly about filtering off various special cases:
@@ -680,8 +680,9 @@ are also computed by recursions (involving gamma functions), but
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
index 5ead6c678..be72f3a19 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/bessel_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Bessel Function Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="../bessel.html" title="Bessel Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.bessel.bessel_over.h0"></a>
-          <span><a name="math_toolkit.special.bessel.bessel_over.ordinary_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.ordinary_bessel_functions">Ordinary
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel_over.ordinary_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.ordinary_bessel_functions">Ordinary
           Bessel Functions</a>
         </h5>
 <p>
@@ -104,7 +104,7 @@ and is known as either a Bessel
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.bessel_over.h1"></a>
-          <span><a name="math_toolkit.special.bessel.bessel_over.modified_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.modified_bessel_functions">Modified
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel_over.modified_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.modified_bessel_functions">Modified
           Bessel Functions</a>
         </h5>
 <p>
@@ -168,7 +168,7 @@ respectively:
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.bessel_over.h2"></a>
-          <span><a name="math_toolkit.special.bessel.bessel_over.spherical_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.spherical_bessel_functions">Spherical
+          <span class="phrase"><a name="math_toolkit.special.bessel.bessel_over.spherical_bessel_functions"></a></span><a class="link" href="bessel_over.html#math_toolkit.special.bessel.bessel_over.spherical_bessel_functions">Spherical
           Bessel Functions</a>
         </h5>
 <p>
@@ -198,8 +198,9 @@ is also known as the
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
index 5d6adc8a1..c3e715e10 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/mbessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Modified Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="bessel.html" title="Bessel Functions of the First and Second Kinds">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.bessel.mbessel.h0"></a>
-          <span><a name="math_toolkit.special.bessel.mbessel.synopsis"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.mbessel.synopsis"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">cyl_bessel_i</span><span class="special">(</span><span class="identifier">T1</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">x</span><span class="special">);</span>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.bessel.mbessel.h1"></a>
-          <span><a name="math_toolkit.special.bessel.mbessel.description"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.mbessel.description"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.description">Description</a>
         </h5>
 <p>
           The functions <a class="link" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">cyl_bessel_i</a>
@@ -105,7 +105,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.mbessel.h2"></a>
-          <span><a name="math_toolkit.special.bessel.mbessel.testing"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.mbessel.testing"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.testing">Testing</a>
         </h5>
 <p>
           There are two sets of test values: spot values calculated using <a href="http://functions.wolfram.com" target="_top">functions.wolfram.com</a>, and a
@@ -114,7 +114,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.mbessel.h3"></a>
-          <span><a name="math_toolkit.special.bessel.mbessel.accuracy"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.mbessel.accuracy"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.accuracy">Accuracy</a>
         </h5>
 <p>
           The following tables show how the accuracy of these functions varies on
@@ -322,7 +322,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.bessel.mbessel.h4"></a>
-          <span><a name="math_toolkit.special.bessel.mbessel.implementation"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.mbessel.implementation"></a></span><a class="link" href="mbessel.html#math_toolkit.special.bessel.mbessel.implementation">Implementation</a>
         </h5>
 <p>
           The following are handled as special cases first:
@@ -339,7 +339,7 @@
           The 0 and 1 cases use minimax rational approximations on finite and infinite
           intervals. The coefficients are from:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               J.M. Blair and C.A. Edwards, <span class="emphasis"><em>Stable rational minimax approximations
               to the modified Bessel functions I_0(x) and I_1(x)</em></span>, Atomic
@@ -471,8 +471,9 @@ are also computed by recursions (involving gamma functions), but
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
index 8bd007acc..6b3cfe353 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/bessel/sph_bessel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Bessel Functions of the First and Second Kinds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../bessel.html" title="Bessel Functions">
 <link rel="prev" href="mbessel.html" title="Modified Bessel Functions of the First and Second Kinds">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.bessel.sph_bessel.h0"></a>
-          <span><a name="math_toolkit.special.bessel.sph_bessel.synopsis"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.sph_bessel.synopsis"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">sph_bessel</span><span class="special">(</span><span class="keyword">unsigned</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">x</span><span class="special">);</span>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.bessel.sph_bessel.h1"></a>
-          <span><a name="math_toolkit.special.bessel.sph_bessel.description"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.sph_bessel.description"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.description">Description</a>
         </h5>
 <p>
           The functions <a class="link" href="sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">sph_bessel</a>
@@ -93,7 +93,7 @@ for small <span class="emphasis"><em>x</em></span>:
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.sph_bessel.h2"></a>
-          <span><a name="math_toolkit.special.bessel.sph_bessel.testing"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.sph_bessel.testing"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.testing">Testing</a>
         </h5>
 <p>
           There are two sets of test values: spot values calculated using <a href="http://functions.wolfram.com/" target="_top">functions.wolfram.com</a>, and
@@ -102,7 +102,7 @@ for small <span class="emphasis"><em>x</em></span>:
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.sph_bessel.h3"></a>
-          <span><a name="math_toolkit.special.bessel.sph_bessel.accuracy"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.sph_bessel.accuracy"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.accuracy">Accuracy</a>
         </h5>
 <p>
           Other than for some special cases, these functions are computed in terms
@@ -112,7 +112,7 @@ for small <span class="emphasis"><em>x</em></span>:
         </p>
 <h5>
 <a name="math_toolkit.special.bessel.sph_bessel.h4"></a>
-          <span><a name="math_toolkit.special.bessel.sph_bessel.implementation"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.bessel.sph_bessel.implementation"></a></span><a class="link" href="sph_bessel.html#math_toolkit.special.bessel.sph_bessel.implementation">Implementation</a>
         </h5>
 <p>
           Other than error handling and a couple of special cases these functions
@@ -141,8 +141,9 @@ for small <span class="emphasis"><em>x</em></span>:
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint.html b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
index f27885254..5ee67a10d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="airy/bip.html" title="Airy Bi' Function">
@@ -41,8 +41,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
index c096ca02e..c93a352d6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the First Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_carlson.html" title="Elliptic Integrals - Carlson Form">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_1.h0"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_1.synopsis"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_1.synopsis"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -55,7 +55,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_1.h1"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_1.description"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_1.description"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.description">Description</a>
         </h6>
 <p>
           These two functions evaluate the incomplete elliptic integral of the first
@@ -113,7 +113,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_1.h2"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_1.accuracy"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_1.accuracy"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.accuracy">Accuracy</a>
         </h6>
 <p>
           These functions are computed using only basic arithmetic operations, so
@@ -225,7 +225,7 @@
 </div>
 <br class="table-break"><h6>
 <a name="math_toolkit.special.ellint.ellint_1.h3"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_1.testing"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_1.testing"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.testing">Testing</a>
         </h6>
 <p>
           The tests use a mixture of spot test values calculated using the online
@@ -235,7 +235,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_1.h4"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_1.implementation"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_1.implementation"></a></span><a class="link" href="ellint_1.html#math_toolkit.special.ellint.ellint_1.implementation">Implementation</a>
         </h6>
 <p>
           These functions are implemented in terms of Carlson's integrals using the
@@ -253,8 +253,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
index e124a8fc5..ddbfd360c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Second Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_1.html" title="Elliptic Integrals of the First Kind - Legendre Form">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_2.h0"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_2.synopsis"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_2.synopsis"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -55,7 +55,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_2.h1"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_2.description"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_2.description"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.description">Description</a>
         </h6>
 <p>
           These two functions evaluate the incomplete elliptic integral of the second
@@ -113,7 +113,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_2.h2"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_2.accuracy"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_2.accuracy"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.accuracy">Accuracy</a>
         </h6>
 <p>
           These functions are computed using only basic arithmetic operations, so
@@ -225,7 +225,7 @@
 </div>
 <br class="table-break"><h6>
 <a name="math_toolkit.special.ellint.ellint_2.h3"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_2.testing"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_2.testing"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.testing">Testing</a>
         </h6>
 <p>
           The tests use a mixture of spot test values calculated using the online
@@ -235,7 +235,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_2.h4"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_2.implementation"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_2.implementation"></a></span><a class="link" href="ellint_2.html#math_toolkit.special.ellint.ellint_2.implementation">Implementation</a>
         </h6>
 <p>
           These functions are implemented in terms of Carlson's integrals using the
@@ -253,8 +253,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
index 34c7a0039..99a27113c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_3.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals of the Third Kind - Legendre Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_2.html" title="Elliptic Integrals of the Second Kind - Legendre Form">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_3.h0"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_3.synopsis"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_3.synopsis"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -55,7 +55,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_3.h1"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_3.description"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_3.description"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.description">Description</a>
         </h6>
 <p>
           These two functions evaluate the incomplete elliptic integral of the third
@@ -119,7 +119,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_3.h2"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_3.accuracy"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_3.accuracy"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.accuracy">Accuracy</a>
         </h6>
 <p>
           These functions are computed using only basic arithmetic operations, so
@@ -231,7 +231,7 @@
 </div>
 <br class="table-break"><h6>
 <a name="math_toolkit.special.ellint.ellint_3.h3"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_3.testing"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_3.testing"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.testing">Testing</a>
         </h6>
 <p>
           The tests use a mixture of spot test values calculated using the online
@@ -241,7 +241,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_3.h4"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_3.implementation"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_3.implementation"></a></span><a class="link" href="ellint_3.html#math_toolkit.special.ellint.ellint_3.implementation">Implementation</a>
         </h6>
 <p>
           The implementation for &#928;(n, &#966;, k) first siphons off the special cases:
@@ -277,7 +277,7 @@
           <span class="emphasis"><em>&#928;(n, &#966;+m&#960;, k) = &#928;(n, &#966;, k) + 2m&#928;(n, k) ; n &lt;= 1</em></span>
         </p>
 <p>
-          <span class="emphasis"><em>&#928;(n, &#966;+m&#960;, k) = &#928;(n, &#966;, k) ; n &gt; 1</em></span> <sup>[<a name="math_toolkit.special.ellint.ellint_3.f0" href="#ftn.math_toolkit.special.ellint.ellint_3.f0" class="footnote">1</a>]</sup>
+          <span class="emphasis"><em>&#928;(n, &#966;+m&#960;, k) = &#928;(n, &#966;, k) ; n &gt; 1</em></span> <a href="#ftn.math_toolkit.special.ellint.ellint_3.f0" class="footnote"><sup class="footnote"><a name="math_toolkit.special.ellint.ellint_3.f0"></a>[1]</sup></a>
         </p>
 <p>
           are used to move &#966; &#160; to the range [0, &#960;/2].
@@ -296,8 +296,8 @@
           <span class="inlinemediaobject"><img src="../../../../equations/ellint26.png"></span>
         </p>
 <div class="footnotes">
-<br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.ellint.ellint_3.f0" href="#math_toolkit.special.ellint.ellint_3.f0" class="para">1</a>] </sup>
+<br><hr style="width:100; align:left;">
+<div id="ftn.math_toolkit.special.ellint.ellint_3.f0" class="footnote"><p><a href="#math_toolkit.special.ellint.ellint_3.f0" class="para"><sup class="para">[1] </sup></a>
             I haven't been able to find a literature reference for this relation,
             but it appears to be the convention used by Mathematica. Intuitively
             the first <span class="emphasis"><em>2 * m * &#928;(n, k)</em></span> terms cancel out as the
@@ -307,8 +307,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
index dbc8d5ad3..0c1e62849 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_carlson.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integrals - Carlson Form</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="ellint_intro.html" title="Elliptic Integral Overview">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_carlson.h0"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_carlson.synopsis"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_carlson.synopsis"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -97,7 +97,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_carlson.h1"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_carlson.description"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_carlson.description"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.description">Description</a>
         </h6>
 <p>
           These functions return Carlson's symmetrical elliptic integrals, the functions
@@ -213,7 +213,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_carlson.h2"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_carlson.testing"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_carlson.testing"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.testing">Testing</a>
         </h6>
 <p>
           There are two sets of tests.
@@ -236,7 +236,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.ellint.ellint_carlson.h3"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_carlson.accuracy"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_carlson.accuracy"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.accuracy">Accuracy</a>
         </h6>
 <p>
           These functions are computed using only basic arithmetic operations, so
@@ -390,7 +390,7 @@
 </div>
 <br class="table-break"><h6>
 <a name="math_toolkit.special.ellint.ellint_carlson.h4"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_carlson.implementation"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_carlson.implementation"></a></span><a class="link" href="ellint_carlson.html#math_toolkit.special.ellint.ellint_carlson.implementation">Implementation</a>
         </h6>
 <p>
           The key of Carlson's algorithm [<a class="link" href="ellint_intro.html#ellint_ref_carlson79">Carlson79</a>]
@@ -427,8 +427,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
index b65ccd86a..32074b9c0 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/ellint/ellint_intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Elliptic Integral Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../ellint.html" title="Elliptic Integrals">
 <link rel="prev" href="../ellint.html" title="Elliptic Integrals">
@@ -50,14 +50,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h0"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro.notation"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro.notation">Notation</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro.notation"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro.notation">Notation</a>
         </h5>
 <p>
           All variables are real numbers unless otherwise noted.
         </p>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h1"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_def___definition"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_def___definition"><a name="ellint_def"></a>Definition</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_def___definition"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_def___definition">Definition</a>
         </h5>
 <p>
           <span class="inlinemediaobject"><img src="../../../../equations/ellint1.png"></span>
@@ -246,7 +246,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h2"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_theorem___duplication_theorem"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_theorem___duplication_theorem"><a name="ellint_theorem"></a>Duplication Theorem</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_theorem___duplication_theorem"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_theorem___duplication_theorem">Duplication Theorem</a>
         </h5>
 <p>
           Carlson proved in [<a class="link" href="ellint_intro.html#ellint_ref_carlson78">Carlson78</a>]
@@ -257,7 +257,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h3"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_formula___carlson_s_formulas"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_formula___carlson_s_formulas"><a name="ellint_formula"></a>Carlson's Formulas</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_formula___carlson_s_formulas"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_formula___carlson_s_formulas">Carlson's Formulas</a>
         </h5>
 <p>
           The Legendre form and Carlson form of elliptic integrals are related by
@@ -274,7 +274,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h4"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro.numerical_algorithms"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro.numerical_algorithms">Numerical
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro.numerical_algorithms"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro.numerical_algorithms">Numerical
           Algorithms</a>
         </h5>
 <p>
@@ -288,7 +288,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.ellint.ellint_intro.h5"></a>
-          <span><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_refs___references"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_refs___references"><a name="ellint_refs"></a>References</a>
+          <span class="phrase"><a name="math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_refs___references"></a></span><a class="link" href="ellint_intro.html#math_toolkit.special.ellint.ellint_intro._anchor_id__ellint_refs___references">References</a>
         </h5>
 <p>
           Special mention goes to:
@@ -393,8 +393,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint.html b/doc/sf_and_dist/html/math_toolkit/special/expint.html
index 7297239be..cfe87f1af 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integrals</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="zetas/zeta.html" title="Riemann Zeta Function">
@@ -35,8 +35,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
index 6ae3a731f..663b40655 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_i.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral Ei</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="expint_n.html" title="Exponential Integral En">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.expint.expint_i.h0"></a>
-          <span><a name="math_toolkit.special.expint.expint_i.synopsis"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_i.synopsis"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -58,7 +58,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_i.h1"></a>
-          <span><a name="math_toolkit.special.expint.expint_i.description"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_i.description"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">expint</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -78,7 +78,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_i.h2"></a>
-          <span><a name="math_toolkit.special.expint.expint_i.accuracy"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_i.accuracy"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -202,7 +202,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_i.h3"></a>
-          <span><a name="math_toolkit.special.expint.expint_i.testing"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_i.testing"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.testing">Testing</a>
         </h5>
 <p>
           The tests for these functions come in two parts: basic sanity checks use
@@ -217,7 +217,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_i.h4"></a>
-          <span><a name="math_toolkit.special.expint.expint_i.implementation"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_i.implementation"></a></span><a class="link" href="expint_i.html#math_toolkit.special.expint.expint_i.implementation">Implementation</a>
         </h5>
 <p>
           For x &lt; 0 this function just calls <a class="link" href="expint_n.html" title="Exponential Integral En">zeta</a>(1,
@@ -246,7 +246,7 @@
           a minimax rational approximation rescaled so that it is evaluated over
           [-1,1]. Note that while the rational approximation over [0,6] converges
           rapidly to the minimax solution it is rather ill-conditioned in practice.
-          Cody and Thacher <sup>[<a name="math_toolkit.special.expint.expint_i.f0" href="#ftn.math_toolkit.special.expint.expint_i.f0" class="footnote">5</a>]</sup> experienced the same issue and converted the polynomials into
+          Cody and Thacher <a href="#ftn.math_toolkit.special.expint.expint_i.f0" class="footnote"><sup class="footnote"><a name="math_toolkit.special.expint.expint_i.f0"></a>[5]</sup></a> experienced the same issue and converted the polynomials into
           Chebeshev form to ensure stable computation. By experiment we found that
           the polynomials are just as stable in polynomial as Chebyshev form, <span class="emphasis"><em>provided</em></span>
           they are computed over the interval [-1,1].
@@ -275,8 +275,8 @@
           involved.
         </p>
 <div class="footnotes">
-<br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.expint.expint_i.f0" href="#math_toolkit.special.expint.expint_i.f0" class="para">5</a>] </sup>
+<br><hr style="width:100; align:left;">
+<div id="ftn.math_toolkit.special.expint.expint_i.f0" class="footnote"><p><a href="#math_toolkit.special.expint.expint_i.f0" class="para"><sup class="para">[5] </sup></a>
             W. J. Cody and H. C. Thacher, Jr., Rational Chebyshev approximations
             for the exponential integral E<sub>1</sub>(x), Math. Comp. 22 (1968), 641-649, and
             W. J. Cody and H. C. Thacher, Jr., Chebyshev approximations for the exponential
@@ -286,8 +286,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
index 69a8e91c1..0c521cf5b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/expint/expint_n.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Exponential Integral En</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../expint.html" title="Exponential Integrals">
 <link rel="prev" href="../expint.html" title="Exponential Integrals">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.expint.expint_n.h0"></a>
-          <span><a name="math_toolkit.special.expint.expint_n.synopsis"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_n.synopsis"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -58,7 +58,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_n.h1"></a>
-          <span><a name="math_toolkit.special.expint.expint_n.description"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_n.description"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">expint</span><span class="special">(</span><span class="keyword">unsigned</span> <span class="identifier">n</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -78,7 +78,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_n.h2"></a>
-          <span><a name="math_toolkit.special.expint.expint_n.accuracy"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_n.accuracy"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -220,7 +220,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.expint.expint_n.h3"></a>
-          <span><a name="math_toolkit.special.expint.expint_n.testing"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_n.testing"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.testing">Testing</a>
         </h5>
 <p>
           The tests for these functions come in two parts: basic sanity checks use
@@ -235,7 +235,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.expint.expint_n.h4"></a>
-          <span><a name="math_toolkit.special.expint.expint_n.implementation"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.expint.expint_n.implementation"></a></span><a class="link" href="expint_n.html#math_toolkit.special.expint.expint_n.implementation">Implementation</a>
         </h5>
 <p>
           The generic version of this function uses the continued fraction:
@@ -281,8 +281,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials.html b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
index 976b1c5b0..4b6c57890 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorials and Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_gamma/gamma_derivatives.html" title="Derivative of the Incomplete Gamma Function">
@@ -41,8 +41,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
index c525b11db..96751be82 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_binomial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Binomial Coefficients</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_falling_factorial.html" title="Falling Factorial">
@@ -90,7 +90,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.special.factorials.sf_binomial.h0"></a>
-          <span><a name="math_toolkit.special.factorials.sf_binomial.accuracy"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_binomial.accuracy"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.accuracy">Accuracy</a>
         </h5>
 <p>
           The accuracy will be the same as for the factorials for small arguments
@@ -99,14 +99,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_binomial.h1"></a>
-          <span><a name="math_toolkit.special.factorials.sf_binomial.testing"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_binomial.testing"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.testing">Testing</a>
         </h5>
 <p>
           The spot tests for the binomial coefficients use data generated by functions.wolfram.com.
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_binomial.h2"></a>
-          <span><a name="math_toolkit.special.factorials.sf_binomial.implementation"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_binomial.implementation"></a></span><a class="link" href="sf_binomial.html#math_toolkit.special.factorials.sf_binomial.implementation">Implementation</a>
         </h5>
 <p>
           Binomial coefficients are calculated using table lookup of factorials where
@@ -132,8 +132,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
index 779003b06..7fb91a43b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_double_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Double Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_factorial.html" title="Factorial">
@@ -105,7 +105,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.special.factorials.sf_double_factorial.h0"></a>
-          <span><a name="math_toolkit.special.factorials.sf_double_factorial.accuracy"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_double_factorial.accuracy"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.accuracy">Accuracy</a>
         </h5>
 <p>
           The implementation uses a trivial adaptation of the factorial function,
@@ -113,14 +113,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_double_factorial.h1"></a>
-          <span><a name="math_toolkit.special.factorials.sf_double_factorial.testing"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_double_factorial.testing"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.testing">Testing</a>
         </h5>
 <p>
           The spot tests for the double factorial use data generated by functions.wolfram.com.
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_double_factorial.h2"></a>
-          <span><a name="math_toolkit.special.factorials.sf_double_factorial.implementation"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_double_factorial.implementation"></a></span><a class="link" href="sf_double_factorial.html#math_toolkit.special.factorials.sf_double_factorial.implementation">Implementation</a>
         </h5>
 <p>
           The double factorial is implemented in terms of the factorial and gamma
@@ -141,8 +141,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
index d4731e140..e42e2fc3d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="../factorials.html" title="Factorials and Binomial Coefficients">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.factorials.sf_factorial.h0"></a>
-          <span><a name="math_toolkit.special.factorials.sf_factorial.synopsis"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_factorial.synopsis"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -54,7 +54,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.factorials.sf_factorial.h1"></a>
-          <span><a name="math_toolkit.special.factorials.sf_factorial.description"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_factorial.description"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.description">Description</a>
         </h5>
 <div class="important"><table border="0" summary="Important">
 <tr>
@@ -156,7 +156,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_factorial.h2"></a>
-          <span><a name="math_toolkit.special.factorials.sf_factorial.accuracy"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_factorial.accuracy"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.accuracy">Accuracy</a>
         </h5>
 <p>
           For arguments smaller than <code class="computeroutput"><span class="identifier">max_factorial</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">&gt;::</span><span class="identifier">value</span></code>
@@ -165,7 +165,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_factorial.h3"></a>
-          <span><a name="math_toolkit.special.factorials.sf_factorial.testing"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_factorial.testing"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.testing">Testing</a>
         </h5>
 <p>
           Basic sanity checks and spot values to verify the data tables: the main
@@ -174,7 +174,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_factorial.h4"></a>
-          <span><a name="math_toolkit.special.factorials.sf_factorial.implementation"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_factorial.implementation"></a></span><a class="link" href="sf_factorial.html#math_toolkit.special.factorials.sf_factorial.implementation">Implementation</a>
         </h5>
 <p>
           The factorial function is table driven for small arguments, and is implemented
@@ -184,8 +184,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
index 3dcb4d48a..6246d6f94 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_falling_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Falling Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_rising_factorial.html" title="Rising Factorial">
@@ -71,7 +71,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_falling_factorial.h0"></a>
-          <span><a name="math_toolkit.special.factorials.sf_falling_factorial.accuracy"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_falling_factorial.accuracy"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.accuracy">Accuracy</a>
         </h5>
 <p>
           The accuracy will be the same as the <a class="link" href="../sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions">tgamma_delta_ratio</a>
@@ -79,14 +79,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_falling_factorial.h1"></a>
-          <span><a name="math_toolkit.special.factorials.sf_falling_factorial.testing"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_falling_factorial.testing"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.testing">Testing</a>
         </h5>
 <p>
           The spot tests for the falling factorials use data generated by functions.wolfram.com.
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_falling_factorial.h2"></a>
-          <span><a name="math_toolkit.special.factorials.sf_falling_factorial.implementation"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_falling_factorial.implementation"></a></span><a class="link" href="sf_falling_factorial.html#math_toolkit.special.factorials.sf_falling_factorial.implementation">Implementation</a>
         </h5>
 <p>
           Rising and falling factorials are implemented as ratios of gamma functions
@@ -97,8 +97,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
index 809abcd4d..24d48df8d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/factorials/sf_rising_factorial.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rising Factorial</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../factorials.html" title="Factorials and Binomial Coefficients">
 <link rel="prev" href="sf_double_factorial.html" title="Double Factorial">
@@ -75,7 +75,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_rising_factorial.h0"></a>
-          <span><a name="math_toolkit.special.factorials.sf_rising_factorial.accuracy"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_rising_factorial.accuracy"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.accuracy">Accuracy</a>
         </h5>
 <p>
           The accuracy will be the same as the <a class="link" href="../sf_gamma/gamma_ratios.html" title="Ratios of Gamma Functions">tgamma_delta_ratio</a>
@@ -83,14 +83,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_rising_factorial.h1"></a>
-          <span><a name="math_toolkit.special.factorials.sf_rising_factorial.testing"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_rising_factorial.testing"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.testing">Testing</a>
         </h5>
 <p>
           The spot tests for the rising factorials use data generated by functions.wolfram.com.
         </p>
 <h5>
 <a name="math_toolkit.special.factorials.sf_rising_factorial.h2"></a>
-          <span><a name="math_toolkit.special.factorials.sf_rising_factorial.implementation"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.factorials.sf_rising_factorial.implementation"></a></span><a class="link" href="sf_rising_factorial.html#math_toolkit.special.factorials.sf_rising_factorial.implementation">Implementation</a>
         </h5>
 <p>
           Rising and falling factorials are implemented as ratios of gamma functions
@@ -101,8 +101,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
index c37dc139a..af2dc51af 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="bessel/sph_bessel.html" title="Spherical Bessel Functions of the First and Second Kinds">
@@ -35,8 +35,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
index b4e890ea8..4f65b243b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/cyl_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Cyclic Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="../hankel.html" title="Hankel Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h0"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.synopsis"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.synopsis"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <span class="identifier">std</span><span class="special">::</span><span class="identifier">complex</span><span class="special">&lt;</span><a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a><span class="special">&gt;</span> <span class="identifier">cyl_hankel_1</span><span class="special">(</span><span class="identifier">T1</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">x</span><span class="special">);</span>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h1"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.description"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.description"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.description">Description</a>
         </h5>
 <p>
           The functions <a class="link" href="cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>
@@ -88,7 +88,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h2"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.performance"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.performance">Performance</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.performance"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.performance">Performance</a>
         </h5>
 <p>
           These functions are generally more efficient than two separate calls to
@@ -97,7 +97,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h3"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.testing"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.testing"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.testing">Testing</a>
         </h5>
 <p>
           There are just a few spot tests to exercise all the special case handling
@@ -106,7 +106,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h4"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.accuracy"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.accuracy"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.accuracy">Accuracy</a>
         </h5>
 <p>
           Refer to <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
@@ -114,7 +114,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.cyl_hankel.h5"></a>
-          <span><a name="math_toolkit.special.hankel.cyl_hankel.implementation"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.cyl_hankel.implementation"></a></span><a class="link" href="cyl_hankel.html#math_toolkit.special.hankel.cyl_hankel.implementation">Implementation</a>
         </h5>
 <p>
           For <span class="emphasis"><em>x &lt; 0</em></span> the following reflection formulae are
@@ -146,8 +146,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
index 7c0d69afa..800cee29d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/hankel/sph_hankel.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Hankel Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../hankel.html" title="Hankel Functions">
 <link rel="prev" href="cyl_hankel.html" title="Cyclic Hankel Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.hankel.sph_hankel.h0"></a>
-          <span><a name="math_toolkit.special.hankel.sph_hankel.synopsis"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.sph_hankel.synopsis"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <span class="identifier">std</span><span class="special">::</span><span class="identifier">complex</span><span class="special">&lt;</span><a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a><span class="special">&gt;</span> <span class="identifier">sph_hankel_1</span><span class="special">(</span><span class="identifier">T1</span> <span class="identifier">v</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">x</span><span class="special">);</span>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.hankel.sph_hankel.h1"></a>
-          <span><a name="math_toolkit.special.hankel.sph_hankel.description"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.sph_hankel.description"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.description">Description</a>
         </h5>
 <p>
           The functions <a class="link" href="sph_hankel.html" title="Spherical Hankel Functions">sph_hankel_1</a>
@@ -81,7 +81,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.sph_hankel.h2"></a>
-          <span><a name="math_toolkit.special.hankel.sph_hankel.testing"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.sph_hankel.testing"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.testing">Testing</a>
         </h5>
 <p>
           There are just a few spot tests to exercise all the special case handling
@@ -90,7 +90,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.sph_hankel.h3"></a>
-          <span><a name="math_toolkit.special.hankel.sph_hankel.accuracy"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.sph_hankel.accuracy"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.accuracy">Accuracy</a>
         </h5>
 <p>
           Refer to <a class="link" href="../bessel/bessel.html" title="Bessel Functions of the First and Second Kinds">cyl_bessel_j</a>
@@ -98,7 +98,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.hankel.sph_hankel.h4"></a>
-          <span><a name="math_toolkit.special.hankel.sph_hankel.implementation"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.hankel.sph_hankel.implementation"></a></span><a class="link" href="sph_hankel.html#math_toolkit.special.hankel.sph_hankel.implementation">Implementation</a>
         </h5>
 <p>
           These functions are trivially implemented in terms of <a class="link" href="cyl_hankel.html" title="Cyclic Hankel Functions">cyl_hankel_1</a>
@@ -107,8 +107,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
index af3e29f01..8caade13e 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sinc/sinhc_pi.html" title="sinhc_pi">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
index 2140a9e04..2c0e1d799 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/acosh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>acosh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">
@@ -62,14 +62,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.acosh.h0"></a>
-          <span><a name="math_toolkit.special.inv_hyper.acosh.accuracy"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.acosh.accuracy"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.accuracy">Accuracy</a>
         </h5>
 <p>
           Generally accuracy is to within 1 or 2 epsilon across all supported platforms.
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.acosh.h1"></a>
-          <span><a name="math_toolkit.special.inv_hyper.acosh.testing"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.acosh.testing"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.testing">Testing</a>
         </h5>
 <p>
           This function is tested using a combination of random test values designed
@@ -85,7 +85,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.acosh.h2"></a>
-          <span><a name="math_toolkit.special.inv_hyper.acosh.implementation"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.acosh.implementation"></a></span><a class="link" href="acosh.html#math_toolkit.special.inv_hyper.acosh.implementation">Implementation</a>
         </h5>
 <p>
           For sufficiently large x, we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcCosh/06/01/06/01/0001/" target="_top">approximation</a>:
@@ -116,8 +116,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
index a1d386ffc..bc069decd 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/asinh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>asinh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="acosh.html" title="acosh">
@@ -57,14 +57,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.asinh.h0"></a>
-          <span><a name="math_toolkit.special.inv_hyper.asinh.accuracy"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.asinh.accuracy"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.accuracy">Accuracy</a>
         </h5>
 <p>
           Generally accuracy is to within 1 or 2 epsilon across all supported platforms.
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.asinh.h1"></a>
-          <span><a name="math_toolkit.special.inv_hyper.asinh.testing"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.asinh.testing"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.testing">Testing</a>
         </h5>
 <p>
           This function is tested using a combination of random test values designed
@@ -80,7 +80,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.asinh.h2"></a>
-          <span><a name="math_toolkit.special.inv_hyper.asinh.implementation"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.asinh.implementation"></a></span><a class="link" href="asinh.html#math_toolkit.special.inv_hyper.asinh.implementation">Implementation</a>
         </h5>
 <p>
           For sufficiently large x we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcSinh/06/01/06/01/0001/" target="_top">approximation</a>:
@@ -111,8 +111,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
index 6df001bed..5b9c7df42 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/atanh.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>atanh</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="asinh.html" title="asinh">
@@ -71,14 +71,14 @@ denoting
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.atanh.h0"></a>
-          <span><a name="math_toolkit.special.inv_hyper.atanh.accuracy"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.atanh.accuracy"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.accuracy">Accuracy</a>
         </h5>
 <p>
           Generally accuracy is to within 1 or 2 epsilon across all supported platforms.
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.atanh.h1"></a>
-          <span><a name="math_toolkit.special.inv_hyper.atanh.testing"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.atanh.testing"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.testing">Testing</a>
         </h5>
 <p>
           This function is tested using a combination of random test values designed
@@ -94,7 +94,7 @@ denoting
         </p>
 <h5>
 <a name="math_toolkit.special.inv_hyper.atanh.h2"></a>
-          <span><a name="math_toolkit.special.inv_hyper.atanh.implementation"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.inv_hyper.atanh.implementation"></a></span><a class="link" href="atanh.html#math_toolkit.special.inv_hyper.atanh.implementation">Implementation</a>
         </h5>
 <p>
           For sufficiently small x we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcTanh/06/01/03/01/" target="_top">approximation</a>:
@@ -121,8 +121,9 @@ denoting
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
index d6579df64..e3c4e8f9c 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/inv_hyper/inv_hyper_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
@@ -99,8 +99,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
index 3f7129dd1..894bcbc18 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="ellint/ellint_3.html" title="Elliptic Integrals of the Third Kind - Legendre Form">
@@ -59,8 +59,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
index c89461767..26546693f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jac_over.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overvew of the Jacobi Elliptic Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="../jacobi.html" title="Jacobi Elliptic Functions">
@@ -31,7 +31,7 @@
           There are twelve Jacobi Elliptic functions, of which the three copolar
           functions <span class="emphasis"><em>sn</em></span>, <span class="emphasis"><em>cn</em></span> and <span class="emphasis"><em>dn</em></span>
           are the most important as the other nine can be computed from these three
-          <sup>[<a name="math_toolkit.special.jacobi.jac_over.f0" href="#ftn.math_toolkit.special.jacobi.jac_over.f0" class="footnote">2</a>]</sup> <sup>[<a name="math_toolkit.special.jacobi.jac_over.f1" href="#ftn.math_toolkit.special.jacobi.jac_over.f1" class="footnote">3</a>]</sup> <sup>[<a name="math_toolkit.special.jacobi.jac_over.f2" href="#ftn.math_toolkit.special.jacobi.jac_over.f2" class="footnote">4</a>]</sup>.
+          <a href="#ftn.math_toolkit.special.jacobi.jac_over.f0" class="footnote"><sup class="footnote"><a name="math_toolkit.special.jacobi.jac_over.f0"></a>[2]</sup></a> <a href="#ftn.math_toolkit.special.jacobi.jac_over.f1" class="footnote"><sup class="footnote"><a name="math_toolkit.special.jacobi.jac_over.f1"></a>[3]</sup></a> <a href="#ftn.math_toolkit.special.jacobi.jac_over.f2" class="footnote"><sup class="footnote"><a name="math_toolkit.special.jacobi.jac_over.f2"></a>[4]</sup></a>.
         </p>
 <p>
           These functions each take two arguments: a parameter, and a variable as
@@ -40,7 +40,7 @@
 <p>
           Like all elliptic functions these can be parameterised in a number of ways:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               In terms of a parameter <span class="emphasis"><em>m</em></span>.
             </li>
@@ -93,17 +93,17 @@
           of arguments, it's most efficient to use <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>.
         </p>
 <div class="footnotes">
-<br><hr width="100" align="left">
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f0" href="#math_toolkit.special.jacobi.jac_over.f0" class="para">2</a>] </sup>
+<br><hr style="width:100; align:left;">
+<div id="ftn.math_toolkit.special.jacobi.jac_over.f0" class="footnote"><p><a href="#math_toolkit.special.jacobi.jac_over.f0" class="para"><sup class="para">[2] </sup></a>
             <a href="http://en.wikipedia.org/wiki/Jacobi_elliptic_functions" target="_top">Wikipedia:
             Jacobi elliptic functions</a>
           </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f1" href="#math_toolkit.special.jacobi.jac_over.f1" class="para">3</a>] </sup>
+<div id="ftn.math_toolkit.special.jacobi.jac_over.f1" class="footnote"><p><a href="#math_toolkit.special.jacobi.jac_over.f1" class="para"><sup class="para">[3] </sup></a>
             <a href="http://mathworld.wolfram.com/JacobiEllipticFunctions.html" target="_top">Weisstein,
             Eric W. "Jacobi Elliptic Functions." From MathWorld - A Wolfram
             Web Resource.</a>
           </p></div>
-<div class="footnote"><p><sup>[<a id="ftn.math_toolkit.special.jacobi.jac_over.f2" href="#math_toolkit.special.jacobi.jac_over.f2" class="para">4</a>] </sup>
+<div id="ftn.math_toolkit.special.jacobi.jac_over.f2" class="footnote"><p><a href="#math_toolkit.special.jacobi.jac_over.f2" class="para"><sup class="para">[4] </sup></a>
             <a href="http://dlmf.nist.gov/22" target="_top">Digital Library of Mathematical
             Functions: Jacobian Elliptic Functions</a>
           </p></div>
@@ -111,8 +111,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
index a8ff7ac01..ff990ed26 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cd.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cd.synopsis"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cd.synopsis"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cd.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cd.description"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cd.description"></a></span><a class="link" href="jacobi_cd.html#math_toolkit.special.jacobi.jacobi_cd.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>cd</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
index d2ead927a..dc3ee1a18 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cd.html" title="Jacobi Elliptic Function cd">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cn.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cn.synopsis"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cn.synopsis"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cn.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cn.description"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cn.description"></a></span><a class="link" href="jacobi_cn.html#math_toolkit.special.jacobi.jacobi_cn.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>cn</em></span>.
@@ -68,8 +68,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
index 890854164..826d097aa 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_cs.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function cs</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cn.html" title="Jacobi Elliptic Function cn">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cs.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cs.synopsis"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cs.synopsis"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_cs.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_cs.description"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_cs.description"></a></span><a class="link" href="jacobi_cs.html#math_toolkit.special.jacobi.jacobi_cs.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>cs</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
index ba4d98855..4ece3a11b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_cs.html" title="Jacobi Elliptic Function cs">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_dc.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_dc.synopsis"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_dc.synopsis"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_dc.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_dc.description"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_dc.description"></a></span><a class="link" href="jacobi_dc.html#math_toolkit.special.jacobi.jacobi_dc.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>dc</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
index 0afcd41c3..3d6f9cd99 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_dn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function dn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dc.html" title="Jacobi Elliptic Function dc">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_dn.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_dn.synopsis"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_dn.synopsis"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_dn.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_dn.description"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_dn.description"></a></span><a class="link" href="jacobi_dn.html#math_toolkit.special.jacobi.jacobi_dn.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>dn</em></span>.
@@ -68,8 +68,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
index 81fa28194..467a7bd08 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ds.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ds</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_dn.html" title="Jacobi Elliptic Function dn">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_ds.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_ds.synopsis"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_ds.synopsis"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_ds.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_ds.description"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_ds.description"></a></span><a class="link" href="jacobi_ds.html#math_toolkit.special.jacobi.jacobi_ds.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>ds</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
index fdf945765..b8ee44692 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_elliptic.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic SN, CN and DN</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jac_over.html" title="Overvew of the Jacobi Elliptic Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.synopsis"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_elliptic.synopsis"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.description"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_elliptic.description"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.description">Description</a>
         </h6>
 <p>
           The function <a class="link" href="jacobi_elliptic.html" title="Jacobi Elliptic SN, CN and DN">jacobi_elliptic</a>
@@ -153,7 +153,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.h2"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.accuracy"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_elliptic.accuracy"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.accuracy">Accuracy</a>
         </h6>
 <p>
           These functions are computed using only basic arithmetic operations and
@@ -245,7 +245,7 @@
 </div>
 <br class="table-break"><h6>
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.h3"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.testing"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_elliptic.testing"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.testing">Testing</a>
         </h6>
 <p>
           The tests use a mixture of spot test values calculated using the online
@@ -255,7 +255,7 @@
         </p>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_elliptic.h4"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_elliptic.implementation"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_elliptic.implementation"></a></span><a class="link" href="jacobi_elliptic.html#math_toolkit.special.jacobi.jacobi_elliptic.implementation">Implementation</a>
         </h6>
 <p>
           For <span class="emphasis"><em>k &gt; 1</em></span> we apply the relations:
@@ -288,8 +288,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
index 4d0137f48..229a32da6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ds.html" title="Jacobi Elliptic Function ds">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_nc.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_nc.synopsis"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_nc.synopsis"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_nc.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_nc.description"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_nc.description"></a></span><a class="link" href="jacobi_nc.html#math_toolkit.special.jacobi.jacobi_nc.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>nc</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
index c094ae4e1..1dd10fa96 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_nd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function nd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nc.html" title="Jacobi Elliptic Function nc">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_nd.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_nd.synopsis"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_nd.synopsis"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_nd.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_nd.description"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_nd.description"></a></span><a class="link" href="jacobi_nd.html#math_toolkit.special.jacobi.jacobi_nd.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>nd</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
index 4ff7a5024..3c801532f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_ns.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function ns</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_nd.html" title="Jacobi Elliptic Function nd">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_ns.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_ns.synopsis"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_ns.synopsis"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_ns.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_ns.description"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_ns.description"></a></span><a class="link" href="jacobi_ns.html#math_toolkit.special.jacobi.jacobi_ns.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>ns</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
index 2c4a68220..5abe8bd9a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sc</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_ns.html" title="Jacobi Elliptic Function ns">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sc.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sc.synopsis"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sc.synopsis"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sc.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sc.description"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sc.description"></a></span><a class="link" href="jacobi_sc.html#math_toolkit.special.jacobi.jacobi_sc.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>sc</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
index 54233b2cc..8a9fc222b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sd.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sd</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sc.html" title="Jacobi Elliptic Function sc">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sd.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sd.synopsis"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sd.synopsis"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sd.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sd.description"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sd.description"></a></span><a class="link" href="jacobi_sd.html#math_toolkit.special.jacobi.jacobi_sd.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>sd</em></span>.
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
index 9ed44383d..58522230a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/jacobi/jacobi_sn.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Jacobi Elliptic Function sn</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../jacobi.html" title="Jacobi Elliptic Functions">
 <link rel="prev" href="jacobi_sd.html" title="Jacobi Elliptic Function sd">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sn.h0"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sn.synopsis"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sn.synopsis"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.synopsis">Synopsis</a>
         </h6>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.special.jacobi.jacobi_sn.h1"></a>
-          <span><a name="math_toolkit.special.jacobi.jacobi_sn.description"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.jacobi.jacobi_sn.description"></a></span><a class="link" href="jacobi_sn.html#math_toolkit.special.jacobi.jacobi_sn.description">Description</a>
         </h6>
 <p>
           This function returns the Jacobi elliptic function <span class="emphasis"><em>sn</em></span>.
@@ -68,8 +68,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
index a80c5feba..309037c0d 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/owens_t.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Owen's T function</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="inv_hyper/atanh.html" title="atanh">
@@ -28,7 +28,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.special.owens_t.h0"></a>
-        <span><a name="math_toolkit.special.owens_t.synopsis"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.synopsis">Synopsis</a>
+        <span class="phrase"><a name="math_toolkit.special.owens_t.synopsis"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.synopsis">Synopsis</a>
       </h5>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.owens_t.h1"></a>
-        <span><a name="math_toolkit.special.owens_t.description"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.description">Description</a>
+        <span class="phrase"><a name="math_toolkit.special.owens_t.description"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.description">Description</a>
       </h5>
 <p>
         Returns the <a href="http://en.wikipedia.org/wiki/Owen%27s_T_function" target="_top">Owens_t
@@ -118,20 +118,20 @@
       </p>
 <h5>
 <a name="math_toolkit.special.owens_t.h2"></a>
-        <span><a name="math_toolkit.special.owens_t.accuracy"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.accuracy">Accuracy</a>
+        <span class="phrase"><a name="math_toolkit.special.owens_t.accuracy"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.accuracy">Accuracy</a>
       </h5>
 <p>
         Over the built-in types and range tested, errors are less than 10 * std::numeric_limits&lt;RealType&gt;::epsilon().
       </p>
 <h5>
 <a name="math_toolkit.special.owens_t.h3"></a>
-        <span><a name="math_toolkit.special.owens_t.testing"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.testing">Testing</a>
+        <span class="phrase"><a name="math_toolkit.special.owens_t.testing"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.testing">Testing</a>
       </h5>
 <p>
         Test data was generated by Patefield and Tandy algorithms T1 and T4, and
         also the suggested reference routine T7.
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             T1 was rejected if the result was too small compared to <code class="computeroutput"><span class="identifier">atan</span><span class="special">(</span><span class="identifier">a</span><span class="special">)</span></code>
             (ie cancellation),
@@ -159,7 +159,7 @@
       </p>
 <h5>
 <a name="math_toolkit.special.owens_t.h4"></a>
-        <span><a name="math_toolkit.special.owens_t.implementation"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.implementation">Implementation</a>
+        <span class="phrase"><a name="math_toolkit.special.owens_t.implementation"></a></span><a class="link" href="owens_t.html#math_toolkit.special.owens_t.implementation">Implementation</a>
       </h5>
 <p>
         The function was proposed and evaluated by <a href="http://projecteuclid.org/DPubS?service=UI&amp;version=1.0&amp;verb=Display&amp;handle=euclid.aoms/1177728074" target="_top">Donald.
@@ -181,7 +181,7 @@
         The Patefield-Tandy algorithm is accurate to approximately 20 decimal places,
         so for types with greater precision we use:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             A modified version of T1 which folds the calculation of <span class="emphasis"><em>atan(h)</em></span>
             into the T1 series (to avoid subtracting two values similar in magnitude),
@@ -215,8 +215,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers.html b/doc/sf_and_dist/html/math_toolkit/special/powers.html
index 19307c012..dee1e884f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Logs, Powers, Roots and Exponentials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="expint/expint_i.html" title="Exponential Integral Ei">
@@ -40,8 +40,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
index 15be4ffa1..f6336f59b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/cbrt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>cbrt</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="expm1.html" title="expm1">
@@ -66,7 +66,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.cbrt.h0"></a>
-          <span><a name="math_toolkit.special.powers.cbrt.accuracy"></a></span><a class="link" href="cbrt.html#math_toolkit.special.powers.cbrt.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.cbrt.accuracy"></a></span><a class="link" href="cbrt.html#math_toolkit.special.powers.cbrt.accuracy">Accuracy</a>
         </h5>
 <p>
           For built in floating-point types <code class="computeroutput"><span class="identifier">cbrt</span></code>
@@ -74,7 +74,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.cbrt.h1"></a>
-          <span><a name="math_toolkit.special.powers.cbrt.testing"></a></span><a class="link" href="cbrt.html#math_toolkit.special.powers.cbrt.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.cbrt.testing"></a></span><a class="link" href="cbrt.html#math_toolkit.special.powers.cbrt.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot test sanity checks, and random high precision test values
@@ -83,8 +83,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
index af3573014..8edc163ba 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/ct_pow.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Compile Time Power of a Runtime Base</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="hypot.html" title="hypot">
@@ -33,7 +33,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h0"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.synopsis"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.synopsis"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.synopsis">Synopsis</a>
         </h5>
 <p>
           <a href="../../../../../../../../boost/math/special_functions/pow.hpp" target="_top"><code class="computeroutput"><span class="preprocessor">#include</span> <span class="special">&lt;</span><span class="identifier">boost</span><span class="special">/</span><span class="identifier">math</span><span class="special">/</span><span class="identifier">special_functions</span><span class="special">/</span><span class="identifier">pow</span><span class="special">.</span><span class="identifier">hpp</span><span class="special">&gt;</span></code></a>
@@ -50,7 +50,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h1"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.rationale_and_usage"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.rationale_and_usage">Rationale
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.rationale_and_usage"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.rationale_and_usage">Rationale
           and Usage</a>
         </h5>
 <p>
@@ -92,14 +92,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h2"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.return_type"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.return_type">Return
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.return_type"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.return_type">Return
           Type</a>
         </h5>
 <p>
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
           type calculation rules</em></span></a>. For example:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               If T is a <code class="computeroutput"><span class="keyword">float</span></code>, the return
               type is a <code class="computeroutput"><span class="keyword">float</span></code>.
@@ -114,7 +114,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h3"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.policies"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.policies">Policies</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.policies"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.policies">Policies</a>
         </h5>
 <p>
           The final <a class="link" href="../../policy.html" title="Policies">Policy</a> argument is
@@ -123,13 +123,13 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h4"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.error_handling"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.error_handling">Error
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.error_handling"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.error_handling">Error
           Handling</a>
         </h5>
 <p>
           Two cases of errors can occur when using <code class="computeroutput"><span class="identifier">pow</span></code>:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               In case of null base and negative exponent, an <a class="link" href="../../main_overview/error_handling.html#overflow_error">overflow_error</a>
               occurs since this operation is a division by 0 (it equals to 1/0).
@@ -147,7 +147,7 @@
           exception. As shown in the link given above, other error handling policies
           can be used:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <code class="computeroutput"><span class="identifier">errno_on_error</span></code>: Sets
               <code class="computeroutput"><span class="special">::</span><span class="identifier">errno</span></code>
@@ -169,7 +169,7 @@
           which for this function returns 1 since it's the most commonly chosen result
           for a power of 0. Here again, other error handling policies can be used:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <code class="computeroutput"><span class="identifier">throw_on_error</span></code>: Throws
               <code class="computeroutput"><span class="identifier">std</span><span class="special">::</span><span class="identifier">domain_error</span></code>
@@ -229,7 +229,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h5"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.acknowledgements"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.acknowledgements">Acknowledgements</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.acknowledgements"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.acknowledgements">Acknowledgements</a>
         </h5>
 <p>
           Bruno Lalande submitted this addition to Boost.Math.
@@ -240,7 +240,7 @@ improving the implementation.
         </p>
 <h5>
 <a name="math_toolkit.special.powers.ct_pow.h6"></a>
-          <span><a name="math_toolkit.special.powers.ct_pow.references"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.references">References</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.ct_pow.references"></a></span><a class="link" href="ct_pow.html#math_toolkit.special.powers.ct_pow.references">References</a>
         </h5>
 <p>
           D.E. Knuth, <span class="emphasis"><em>The Art of Computer Programming, Vol. 2: Seminumerical
@@ -249,8 +249,9 @@ improving the implementation.
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
index 414973e33..de899fc68 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/expm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>expm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="log1p.html" title="log1p">
@@ -75,7 +75,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.expm1.h0"></a>
-          <span><a name="math_toolkit.special.powers.expm1.accuracy"></a></span><a class="link" href="expm1.html#math_toolkit.special.powers.expm1.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.expm1.accuracy"></a></span><a class="link" href="expm1.html#math_toolkit.special.powers.expm1.accuracy">Accuracy</a>
         </h5>
 <p>
           For built in floating point types <code class="computeroutput"><span class="identifier">expm1</span></code>
@@ -83,7 +83,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.expm1.h1"></a>
-          <span><a name="math_toolkit.special.powers.expm1.testing"></a></span><a class="link" href="expm1.html#math_toolkit.special.powers.expm1.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.expm1.testing"></a></span><a class="link" href="expm1.html#math_toolkit.special.powers.expm1.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot test sanity checks, and random high precision test values
@@ -92,8 +92,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
index 56a162888..387deefe7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/hypot.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>hypot</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="powm1.html" title="powm1">
@@ -54,7 +54,7 @@ in such a
         </p>
 <h5>
 <a name="math_toolkit.special.powers.hypot.h0"></a>
-          <span><a name="math_toolkit.special.powers.hypot.implementation"></a></span><a class="link" href="hypot.html#math_toolkit.special.powers.hypot.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.hypot.implementation"></a></span><a class="link" href="hypot.html#math_toolkit.special.powers.hypot.implementation">Implementation</a>
         </h5>
 <p>
           The function is even and symmetric in x and y, so first take assume <span class="emphasis"><em>x,y
@@ -73,8 +73,9 @@ in such a
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
index 3ed0735f8..e687ad294 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/log1p.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>log1p</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
@@ -88,7 +88,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.log1p.h0"></a>
-          <span><a name="math_toolkit.special.powers.log1p.accuracy"></a></span><a class="link" href="log1p.html#math_toolkit.special.powers.log1p.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.log1p.accuracy"></a></span><a class="link" href="log1p.html#math_toolkit.special.powers.log1p.accuracy">Accuracy</a>
         </h5>
 <p>
           For built in floating point types <code class="computeroutput"><span class="identifier">log1p</span></code>
@@ -96,7 +96,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.log1p.h1"></a>
-          <span><a name="math_toolkit.special.powers.log1p.testing"></a></span><a class="link" href="log1p.html#math_toolkit.special.powers.log1p.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.log1p.testing"></a></span><a class="link" href="log1p.html#math_toolkit.special.powers.log1p.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot test sanity checks, and random high precision test values
@@ -105,8 +105,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
index 04cb2a344..1e9313a98 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/powm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>powm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="sqrt1pm1.html" title="sqrt1pm1">
@@ -69,14 +69,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.powm1.h0"></a>
-          <span><a name="math_toolkit.special.powers.powm1.accuracy"></a></span><a class="link" href="powm1.html#math_toolkit.special.powers.powm1.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.powm1.accuracy"></a></span><a class="link" href="powm1.html#math_toolkit.special.powers.powm1.accuracy">Accuracy</a>
         </h5>
 <p>
           Should have approximately 2-3 epsilon accuracy.
         </p>
 <h5>
 <a name="math_toolkit.special.powers.powm1.h1"></a>
-          <span><a name="math_toolkit.special.powers.powm1.testing"></a></span><a class="link" href="powm1.html#math_toolkit.special.powers.powm1.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.powm1.testing"></a></span><a class="link" href="powm1.html#math_toolkit.special.powers.powm1.testing">Testing</a>
         </h5>
 <p>
           A selection of random high precision test values calculated using NTL::RR
@@ -85,8 +85,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
index bd73cda14..b1bb34484 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/powers/sqrt1pm1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sqrt1pm1</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../powers.html" title="Logs, Powers, Roots and Exponentials">
 <link rel="prev" href="cbrt.html" title="cbrt">
@@ -71,7 +71,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.sqrt1pm1.h0"></a>
-          <span><a name="math_toolkit.special.powers.sqrt1pm1.accuracy"></a></span><a class="link" href="sqrt1pm1.html#math_toolkit.special.powers.sqrt1pm1.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.sqrt1pm1.accuracy"></a></span><a class="link" href="sqrt1pm1.html#math_toolkit.special.powers.sqrt1pm1.accuracy">Accuracy</a>
         </h5>
 <p>
           For built in floating-point types <code class="computeroutput"><span class="identifier">sqrt1pm1</span></code>
@@ -79,7 +79,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.powers.sqrt1pm1.h1"></a>
-          <span><a name="math_toolkit.special.powers.sqrt1pm1.testing"></a></span><a class="link" href="sqrt1pm1.html#math_toolkit.special.powers.sqrt1pm1.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.powers.sqrt1pm1.testing"></a></span><a class="link" href="sqrt1pm1.html#math_toolkit.special.powers.sqrt1pm1.testing">Testing</a>
         </h5>
 <p>
           A selection of random high precision test values calculated using NTL::RR
@@ -88,8 +88,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
index d97dbc9ca..97fae52f8 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="factorials/sf_binomial.html" title="Binomial Coefficients">
@@ -38,8 +38,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
index 4afd714dc..fcf235f1b 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_derivative.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Beta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_inv_function.html" title="The Incomplete Beta Function Inverses">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_derivative.h0"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_derivative.synopsis"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_derivative.synopsis"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_derivative.h1"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_derivative.description"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_derivative.description"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.description">Description</a>
         </h5>
 <p>
           This function finds some uses in statistical distributions: it computes
@@ -71,14 +71,14 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_derivative.h2"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_derivative.accuracy"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_derivative.accuracy"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.accuracy">Accuracy</a>
         </h5>
 <p>
           Almost identical to the incomplete beta function <a class="link" href="ibeta_function.html" title="Incomplete Beta Functions">ibeta</a>.
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_derivative.h3"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_derivative.implementation"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_derivative.implementation"></a></span><a class="link" href="beta_derivative.html#math_toolkit.special.sf_beta.beta_derivative.implementation">Implementation</a>
         </h5>
 <p>
           This function just expose some of the internals of the incomplete beta
@@ -88,8 +88,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
index 2e6166c58..dd679a47f 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/beta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Beta</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="../sf_beta.html" title="Beta Functions">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_function.h0"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_function.synopsis"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_function.synopsis"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_function.h1"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_function.description"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_function.description"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.description">Description</a>
         </h5>
 <p>
           The beta function is defined by:
@@ -81,7 +81,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_function.h2"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_function.accuracy"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_function.accuracy"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows peak errors for various domains of input arguments,
@@ -239,7 +239,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_function.h3"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_function.testing"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_function.testing"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot tests of exact values, and randomly generated test data
@@ -248,7 +248,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.beta_function.h4"></a>
-          <span><a name="math_toolkit.special.sf_beta.beta_function.implementation"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.beta_function.implementation"></a></span><a class="link" href="beta_function.html#math_toolkit.special.sf_beta.beta_function.implementation">Implementation</a>
         </h5>
 <p>
           Traditional methods of evaluating the beta function either involve evaluating
@@ -313,8 +313,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
index d96fb135a..c08fe90b2 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Beta Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="beta_function.html" title="Beta">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_function.h0"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_function.synopsis"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_function.synopsis"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -67,7 +67,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_function.h1"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_function.description"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_function.description"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.description">Description</a>
         </h5>
 <p>
           There are four <a href="http://en.wikipedia.org/wiki/Incomplete_beta_function" target="_top">incomplete
@@ -158,7 +158,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_function.h2"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_function.accuracy"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_function.accuracy"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.accuracy">Accuracy</a>
         </h5>
 <p>
           The following tables give peak and mean relative errors in over various
@@ -865,7 +865,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.sf_beta.ibeta_function.h3"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_function.testing"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_function.testing"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests: spot tests compare values taken from <a href="http://functions.wolfram.com/webMathematica/FunctionEvaluation.jsp?name=BetaRegularized" target="_top">Mathworld's
@@ -883,7 +883,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_function.h4"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_function.implementation"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_function.implementation"></a></span><a class="link" href="ibeta_function.html#math_toolkit.special.sf_beta.ibeta_function.implementation">Implementation</a>
         </h5>
 <p>
           This implementation is closely based upon <a href="http://portal.acm.org/citation.cfm?doid=131766.131776" target="_top">"Algorithm
@@ -966,8 +966,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
index a0d993c6e..28890dd03 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_beta/ibeta_inv_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>The Incomplete Beta Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_beta.html" title="Beta Functions">
 <link rel="prev" href="ibeta_function.html" title="Incomplete Beta Functions">
@@ -87,7 +87,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function.h0"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_inv_function.description"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_inv_function.description"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.description">Description</a>
         </h5>
 <p>
           There are six <a href="http://functions.wolfram.com/GammaBetaErf/" target="_top">incomplete
@@ -288,7 +288,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function.h1"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_inv_function.accuracy"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_inv_function.accuracy"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.accuracy">Accuracy</a>
         </h5>
 <p>
           The accuracy of these functions should closely follow that of the regular
@@ -300,12 +300,12 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function.h2"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_inv_function.testing"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_inv_function.testing"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a,
               b</em></span> and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or
@@ -324,7 +324,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function.h3"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_ibeta_inv_and_ibetac_inv"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_ibeta_inv_and_ibetac_inv">Implementation
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_ibeta_inv_and_ibetac_inv"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_ibeta_inv_and_ibetac_inv">Implementation
           of ibeta_inv and ibetac_inv</a>
         </h5>
 <p>
@@ -492,7 +492,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_beta.ibeta_inv_function.h4"></a>
-          <span><a name="math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_inverses_on_the_a_and_b_parameters"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_inverses_on_the_a_and_b_parameters">Implementation
+          <span class="phrase"><a name="math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_inverses_on_the_a_and_b_parameters"></a></span><a class="link" href="ibeta_inv_function.html#math_toolkit.special.sf_beta.ibeta_inv_function.implementation_of_inverses_on_the_a_and_b_parameters">Implementation
           of inverses on the a and b parameters</a>
         </h5>
 <p>
@@ -518,8 +518,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
index 289fa9540..15fe07590 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_beta/beta_derivative.html" title="Derivative of the Incomplete Beta Function">
@@ -34,8 +34,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
index 906c9b065..08de1d1cf 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_function.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="../sf_erf.html" title="Error Functions">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_function.h0"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_function.synopsis"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_function.synopsis"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -63,7 +63,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_function.h1"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_function.description"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_function.description"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">erf</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -100,7 +100,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_function.h2"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_function.accuracy"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_function.accuracy"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -525,7 +525,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.sf_erf.error_function.h3"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_function.testing"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_function.testing"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.testing">Testing</a>
         </h5>
 <p>
           The tests for these functions come in two parts: basic sanity checks use
@@ -540,7 +540,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_function.h4"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_function.implementation"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_function.implementation"></a></span><a class="link" href="error_function.html#math_toolkit.special.sf_erf.error_function.implementation">Implementation</a>
         </h5>
 <p>
           All versions of these functions first use the usual reflection formulas
@@ -616,8 +616,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
index 43f849fa3..f3943ffb3 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_erf/error_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Error Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_erf.html" title="Error Functions">
 <link rel="prev" href="error_function.html" title="Error Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_inv.h0"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_inv.synopsis"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_inv.synopsis"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -64,7 +64,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_inv.h1"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_inv.description"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_inv.description"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">erf_inv</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -98,7 +98,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_inv.h2"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_inv.accuracy"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_inv.accuracy"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.accuracy">Accuracy</a>
         </h5>
 <p>
           For types up to and including 80-bit long doubles the approximations used
@@ -108,12 +108,12 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_inv.h3"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_inv.testing"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_inv.testing"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>x</em></span>
               to <span class="emphasis"><em>p</em></span> and back again. These tests have quite generous
@@ -131,7 +131,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.special.sf_erf.error_inv.h4"></a>
-          <span><a name="math_toolkit.special.sf_erf.error_inv.implementation"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_erf.error_inv.implementation"></a></span><a class="link" href="error_inv.html#math_toolkit.special.sf_erf.error_inv.implementation">Implementation</a>
         </h5>
 <p>
           These functions use a rational approximation <a class="link" href="../../backgrounders/implementation.html#math_toolkit.backgrounders.implementation.rational_approximations_used">devised
@@ -190,8 +190,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
index 68016cd66..d28661407 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="../special.html" title="Special Functions">
@@ -42,8 +42,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
index f46620983..457ae60fc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/digamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Digamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="lgamma.html" title="Log Gamma">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.digamma.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.digamma.synopsis"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.digamma.synopsis"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -48,7 +48,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.digamma.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.digamma.description"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.digamma.description"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.description">Description</a>
         </h5>
 <p>
           Returns the digamma or psi function of <span class="emphasis"><em>x</em></span>. Digamma
@@ -77,7 +77,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.digamma.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.digamma.accuracy"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.digamma.accuracy"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -265,7 +265,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.digamma.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.digamma.testing"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.digamma.testing"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests: spot values are computed using the online
@@ -275,7 +275,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.digamma.h4"></a>
-          <span><a name="math_toolkit.special.sf_gamma.digamma.implementation"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.digamma.implementation"></a></span><a class="link" href="digamma.html#math_toolkit.special.sf_gamma.digamma.implementation">Implementation</a>
         </h5>
 <p>
           The implementation is divided up into the following domains:
@@ -373,8 +373,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
index 7415251ac..191782aae 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_derivatives.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Derivative of the Incomplete Gamma Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma_inv.html" title="Incomplete Gamma Function Inverses">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_derivatives.synopsis"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_derivatives.synopsis"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -49,7 +49,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_derivatives.description"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_derivatives.description"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.description">Description</a>
         </h5>
 <p>
           This function find some uses in statistical distributions: it implements
@@ -75,7 +75,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_derivatives.accuracy"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_derivatives.accuracy"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.accuracy">Accuracy</a>
         </h5>
 <p>
           Almost identical to the incomplete gamma function <a class="link" href="igamma.html" title="Incomplete Gamma Functions">gamma_p</a>:
@@ -83,7 +83,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_derivatives.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_derivatives.implementation"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_derivatives.implementation"></a></span><a class="link" href="gamma_derivatives.html#math_toolkit.special.sf_gamma.gamma_derivatives.implementation">Implementation</a>
         </h5>
 <p>
           This function just expose some of the internals of the incomplete gamma
@@ -93,8 +93,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
index 04181110e..2bab3ab89 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/gamma_ratios.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Ratios of Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="digamma.html" title="Digamma">
@@ -51,7 +51,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_ratios.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_ratios.description"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_ratios.description"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T1</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T2</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">tgamma_ratio</span><span class="special">(</span><span class="identifier">T1</span> <span class="identifier">a</span><span class="special">,</span> <span class="identifier">T2</span> <span class="identifier">b</span><span class="special">);</span>
@@ -107,7 +107,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_ratios.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_ratios.accuracy"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_ratios.accuracy"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -317,7 +317,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.sf_gamma.gamma_ratios.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_ratios.testing"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_ratios.testing"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.testing">Testing</a>
         </h5>
 <p>
           Accuracy tests use data generated at very high precision (with <a href="http://shoup.net/ntl/doc/RR.txt" target="_top">NTL
@@ -326,7 +326,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.gamma_ratios.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.gamma_ratios.implementation"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.gamma_ratios.implementation"></a></span><a class="link" href="gamma_ratios.html#math_toolkit.special.sf_gamma.gamma_ratios.implementation">Implementation</a>
         </h5>
 <p>
           The implementation of these functions is very similar to that of <a class="link" href="../sf_beta/beta_function.html" title="Beta">beta</a>, and is
@@ -342,8 +342,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
index a7f1dbce7..73fd849b6 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="gamma_ratios.html" title="Ratios of Gamma Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.synopsis"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.synopsis"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -67,7 +67,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.description"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.description"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.description">Description</a>
         </h5>
 <p>
           There are four <a href="http://mathworld.wolfram.com/IncompleteGammaFunction.html" target="_top">incomplete
@@ -155,7 +155,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.accuracy"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.accuracy"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.accuracy">Accuracy</a>
         </h5>
 <p>
           The following tables give peak and mean relative errors in over various
@@ -823,7 +823,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.testing"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.testing"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests: spot tests compare values taken from <a href="http://functions.wolfram.com/GammaBetaErf/" target="_top">Mathworld's online evaluator</a>
@@ -839,7 +839,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h4"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.implementation"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.implementation"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.implementation">Implementation</a>
         </h5>
 <p>
           These four functions share a common implementation since they are all related
@@ -1008,9 +1008,9 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma.h5"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma.references"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.references">References</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma.references"></a></span><a class="link" href="igamma.html#math_toolkit.special.sf_gamma.igamma.references">References</a>
         </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               N. M. Temme, A Set of Algorithms for the Incomplete Gamma Functions,
               Probability in the Engineering and Informational Sciences, 8, 1994.
@@ -1034,8 +1034,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
index d72923af9..177f88bbc 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/igamma_inv.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Incomplete Gamma Function Inverses</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="igamma.html" title="Incomplete Gamma Functions">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma_inv.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma_inv.synopsis"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma_inv.synopsis"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -67,7 +67,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma_inv.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma_inv.description"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma_inv.description"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.description">Description</a>
         </h5>
 <p>
           There are four <a href="http://mathworld.wolfram.com/IncompleteGammaFunction.html" target="_top">incomplete
@@ -168,7 +168,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma_inv.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma_inv.accuracy"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma_inv.accuracy"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.accuracy">Accuracy</a>
         </h5>
 <p>
           The accuracy of these functions doesn't vary much by platform or by the
@@ -182,12 +182,12 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma_inv.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma_inv.testing"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma_inv.testing"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.testing">Testing</a>
         </h5>
 <p>
           There are two sets of tests:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Basic sanity checks attempt to "round-trip" from <span class="emphasis"><em>a</em></span>
               and <span class="emphasis"><em>x</em></span> to <span class="emphasis"><em>p</em></span> or <span class="emphasis"><em>q</em></span>
@@ -206,7 +206,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.igamma_inv.h4"></a>
-          <span><a name="math_toolkit.special.sf_gamma.igamma_inv.implementation"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.igamma_inv.implementation"></a></span><a class="link" href="igamma_inv.html#math_toolkit.special.sf_gamma.igamma_inv.implementation">Implementation</a>
         </h5>
 <p>
           The functions gamma_p_inv and <a href="http://functions.wolfram.com/GammaBetaErf/InverseGammaRegularized/" target="_top">gamma_q_inv</a>
@@ -244,8 +244,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
index 5786ff3e8..d518e3027 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/lgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Log Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="tgamma.html" title="Gamma">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.lgamma.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.lgamma.synopsis"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.lgamma.synopsis"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -54,7 +54,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.lgamma.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.lgamma.description"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.lgamma.description"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.description">Description</a>
         </h5>
 <p>
           The <a href="http://en.wikipedia.org/wiki/Gamma_function" target="_top">lgamma function</a>
@@ -93,7 +93,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.lgamma.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.lgamma.accuracy"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.lgamma.accuracy"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -344,7 +344,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.lgamma.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.lgamma.testing"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.lgamma.testing"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.testing">Testing</a>
         </h5>
 <p>
           The main tests for this function involve comparisons against the logs of
@@ -355,7 +355,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.lgamma.h4"></a>
-          <span><a name="math_toolkit.special.sf_gamma.lgamma.implementation"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.lgamma.implementation"></a></span><a class="link" href="lgamma.html#math_toolkit.special.sf_gamma.lgamma.implementation">Implementation</a>
         </h5>
 <p>
           The generic version of this function is implemented by combining the series
@@ -466,8 +466,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
index d0c7d6766..7abe0e16a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_gamma/tgamma.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Gamma</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_gamma.html" title="Gamma Functions">
 <link rel="prev" href="../sf_gamma.html" title="Gamma Functions">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.tgamma.h0"></a>
-          <span><a name="math_toolkit.special.sf_gamma.tgamma.synopsis"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.tgamma.synopsis"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -54,7 +54,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_gamma.tgamma.h1"></a>
-          <span><a name="math_toolkit.special.sf_gamma.tgamma.description"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.tgamma.description"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">tgamma</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -119,7 +119,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.tgamma.h2"></a>
-          <span><a name="math_toolkit.special.sf_gamma.tgamma.accuracy"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.tgamma.accuracy"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -374,7 +374,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.special.sf_gamma.tgamma.h3"></a>
-          <span><a name="math_toolkit.special.sf_gamma.tgamma.testing"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.tgamma.testing"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.testing">Testing</a>
         </h5>
 <p>
           The gamma is relatively easy to test: factorials and half-integer factorials
@@ -389,7 +389,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_gamma.tgamma.h4"></a>
-          <span><a name="math_toolkit.special.sf_gamma.tgamma.implementation"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_gamma.tgamma.implementation"></a></span><a class="link" href="tgamma.html#math_toolkit.special.sf_gamma.tgamma.implementation">Implementation</a>
         </h5>
 <p>
           The generic version of the <code class="computeroutput"><span class="identifier">tgamma</span></code>
@@ -453,8 +453,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
index 7be55ec5c..207a25ea1 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="sf_erf/error_inv.html" title="Error Function Inverses">
@@ -37,8 +37,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
index 422966d08..912beb1c5 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/hermite.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Hermite Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="laguerre.html" title="Laguerre (and Associated) Polynomials">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_poly.hermite.h0"></a>
-          <span><a name="math_toolkit.special.sf_poly.hermite.synopsis"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.hermite.synopsis"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -51,7 +51,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_poly.hermite.h1"></a>
-          <span><a name="math_toolkit.special.sf_poly.hermite.description"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.hermite.description"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.description">Description</a>
         </h5>
 <p>
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
@@ -110,7 +110,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">n</span></dt>
 <dd><p>
                 The degree <span class="emphasis"><em>n</em></span> of the last polynomial calculated.
@@ -131,7 +131,7 @@
 </div>
 <h5>
 <a name="math_toolkit.special.sf_poly.hermite.h2"></a>
-          <span><a name="math_toolkit.special.sf_poly.hermite.accuracy"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.hermite.accuracy"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows peak errors (in units of epsilon) for various
@@ -248,7 +248,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.hermite.h3"></a>
-          <span><a name="math_toolkit.special.sf_poly.hermite.testing"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.hermite.testing"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot tests of values calculated using functions.wolfram.com,
@@ -258,7 +258,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.hermite.h4"></a>
-          <span><a name="math_toolkit.special.sf_poly.hermite.implementation"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.hermite.implementation"></a></span><a class="link" href="hermite.html#math_toolkit.special.sf_poly.hermite.implementation">Implementation</a>
         </h5>
 <p>
           These functions are implemented using the stable three term recurrence
@@ -268,8 +268,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
index 290de0bc9..0d126e7ec 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/laguerre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Laguerre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="legendre.html" title="Legendre (and Associated) Polynomials">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_poly.laguerre.h0"></a>
-          <span><a name="math_toolkit.special.sf_poly.laguerre.synopsis"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.laguerre.synopsis"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -62,7 +62,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_poly.laguerre.h1"></a>
-          <span><a name="math_toolkit.special.sf_poly.laguerre.description"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.laguerre.description"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.description">Description</a>
         </h5>
 <p>
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
@@ -134,7 +134,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">n</span></dt>
 <dd><p>
                 The degree <span class="emphasis"><em>n</em></span> of the last polynomial calculated.
@@ -180,7 +180,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">n</span></dt>
 <dd><p>
                 The degree of the last polynomial calculated.
@@ -205,7 +205,7 @@
 </div>
 <h5>
 <a name="math_toolkit.special.sf_poly.laguerre.h2"></a>
-          <span><a name="math_toolkit.special.sf_poly.laguerre.accuracy"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.laguerre.accuracy"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows peak errors (in units of epsilon) for various
@@ -422,7 +422,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.laguerre.h3"></a>
-          <span><a name="math_toolkit.special.sf_poly.laguerre.testing"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.laguerre.testing"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot tests of values calculated using functions.wolfram.com,
@@ -432,7 +432,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.laguerre.h4"></a>
-          <span><a name="math_toolkit.special.sf_poly.laguerre.implementation"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.laguerre.implementation"></a></span><a class="link" href="laguerre.html#math_toolkit.special.sf_poly.laguerre.implementation">Implementation</a>
         </h5>
 <p>
           These functions are implemented using the stable three term recurrence
@@ -442,8 +442,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
index fc14a2831..98c5fa8ba 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/legendre.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Legendre (and Associated) Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="../sf_poly.html" title="Polynomials">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_poly.legendre.h0"></a>
-          <span><a name="math_toolkit.special.sf_poly.legendre.synopsis"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.legendre.synopsis"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -79,7 +79,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.legendre.h1"></a>
-          <span><a name="math_toolkit.special.sf_poly.legendre.description"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.legendre.description"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">legendre_p</span><span class="special">(</span><span class="keyword">int</span> <span class="identifier">l</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
@@ -220,7 +220,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">l</span></dt>
 <dd><p>
                 The degree of the last polynomial calculated.
@@ -270,7 +270,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">l</span></dt>
 <dd><p>
                 The degree of the last polynomial calculated.
@@ -295,7 +295,7 @@
 </div>
 <h5>
 <a name="math_toolkit.special.sf_poly.legendre.h2"></a>
-          <span><a name="math_toolkit.special.sf_poly.legendre.accuracy"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.legendre.accuracy"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows peak errors (in units of epsilon) for various
@@ -676,7 +676,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.legendre.h3"></a>
-          <span><a name="math_toolkit.special.sf_poly.legendre.testing"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.legendre.testing"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot tests of values calculated using functions.wolfram.com,
@@ -686,7 +686,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.legendre.h4"></a>
-          <span><a name="math_toolkit.special.sf_poly.legendre.implementation"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.legendre.implementation"></a></span><a class="link" href="legendre.html#math_toolkit.special.sf_poly.legendre.implementation">Implementation</a>
         </h5>
 <p>
           These functions are implemented using the stable three term recurrence
@@ -696,8 +696,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
index 0d2432d31..dc216c8aa 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sf_poly/sph_harm.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Spherical Harmonics</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sf_poly.html" title="Polynomials">
 <link rel="prev" href="hermite.html" title="Hermite Polynomials">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.sf_poly.sph_harm.h0"></a>
-          <span><a name="math_toolkit.special.sf_poly.sph_harm.synopsis"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.sph_harm.synopsis"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -60,7 +60,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.special.sf_poly.sph_harm.h1"></a>
-          <span><a name="math_toolkit.special.sf_poly.sph_harm.description"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.sph_harm.description"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.description">Description</a>
         </h5>
 <p>
           The return type of these functions is computed using the <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>result
@@ -150,7 +150,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.sph_harm.h2"></a>
-          <span><a name="math_toolkit.special.sf_poly.sph_harm.accuracy"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.sph_harm.accuracy"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows peak errors for various domains of input arguments.
@@ -271,7 +271,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.sph_harm.h3"></a>
-          <span><a name="math_toolkit.special.sf_poly.sph_harm.testing"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.sph_harm.testing"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.testing">Testing</a>
         </h5>
 <p>
           A mixture of spot tests of values calculated using functions.wolfram.com,
@@ -281,7 +281,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.sf_poly.sph_harm.h4"></a>
-          <span><a name="math_toolkit.special.sf_poly.sph_harm.implementation"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.sf_poly.sph_harm.implementation"></a></span><a class="link" href="sph_harm.html#math_toolkit.special.sf_poly.sph_harm.implementation">Implementation</a>
         </h5>
 <p>
           These functions are implemented fairly naively using the formulae given
@@ -295,8 +295,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc.html b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
index 5b4a51d63..bb2217cf7 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="powers/ct_pow.html" title="Compile Time Power of a Runtime Base">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
index 02932e9a6..1c72e62ba 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
@@ -66,8 +66,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
index 5985d4f96..2ccdbce3a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_overview.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview">
@@ -65,8 +65,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
index 150c1decd..01e2a9554 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/sinc/sinhc_pi.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>sinhc_pi</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../sinc.html" title="Sinus Cardinal and Hyperbolic Sinus Cardinal Functions">
 <link rel="prev" href="sinc_pi.html" title="sinc_pi">
@@ -69,8 +69,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas.html b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
index b50621460..bb7b1166a 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Zeta Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../special.html" title="Special Functions">
 <link rel="prev" href="jacobi/jacobi_sn.html" title="Jacobi Elliptic Function sn">
@@ -30,8 +30,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
index 572d5742b..5e4badd88 100644
--- a/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
+++ b/doc/sf_and_dist/html/math_toolkit/special/zetas/zeta.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Riemann Zeta Function</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../zetas.html" title="Zeta Functions">
 <link rel="prev" href="../zetas.html" title="Zeta Functions">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.special.zetas.zeta.h0"></a>
-          <span><a name="math_toolkit.special.zetas.zeta.synopsis"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.special.zetas.zeta.synopsis"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -57,7 +57,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.zetas.zeta.h1"></a>
-          <span><a name="math_toolkit.special.zetas.zeta.description"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.special.zetas.zeta.description"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <a class="link" href="../../main_overview/result_type.html" title="Calculation of the Type of the Result"><span class="emphasis"><em>calculated-result-type</em></span></a> <span class="identifier">zeta</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">z</span><span class="special">);</span>
@@ -80,7 +80,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.zetas.zeta.h2"></a>
-          <span><a name="math_toolkit.special.zetas.zeta.accuracy"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.accuracy">Accuracy</a>
+          <span class="phrase"><a name="math_toolkit.special.zetas.zeta.accuracy"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.accuracy">Accuracy</a>
         </h5>
 <p>
           The following table shows the peak errors (in units of epsilon) found on
@@ -229,7 +229,7 @@
 </div>
 <br class="table-break"><h5>
 <a name="math_toolkit.special.zetas.zeta.h3"></a>
-          <span><a name="math_toolkit.special.zetas.zeta.testing"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.testing">Testing</a>
+          <span class="phrase"><a name="math_toolkit.special.zetas.zeta.testing"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.testing">Testing</a>
         </h5>
 <p>
           The tests for these functions come in two parts: basic sanity checks use
@@ -244,7 +244,7 @@
         </p>
 <h5>
 <a name="math_toolkit.special.zetas.zeta.h4"></a>
-          <span><a name="math_toolkit.special.zetas.zeta.implementation"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.special.zetas.zeta.implementation"></a></span><a class="link" href="zeta.html#math_toolkit.special.zetas.zeta.implementation">Implementation</a>
         </h5>
 <p>
           All versions of these functions first use the usual reflection formulas
@@ -298,8 +298,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/status.html b/doc/sf_and_dist/html/math_toolkit/status.html
index 9bb9ff048..7c387a6bf 100644
--- a/doc/sf_and_dist/html/math_toolkit/status.html
+++ b/doc/sf_and_dist/html/math_toolkit/status.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Library Status</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="backgrounders/refs.html" title="References">
@@ -34,8 +34,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/credits.html b/doc/sf_and_dist/html/math_toolkit/status/credits.html
index 04dd3d92b..96a2f7eeb 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/credits.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/credits.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Credits and Acknowledgements</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="issues.html" title="Known Issues, and TODO List">
@@ -80,7 +80,8 @@
       </p>
 <p>
         Thomas Mang requested the inverse gamma in chi squared distributions for
-        Bayesian applications and helped in their implementation.
+        Bayesian applications and helped in their implementation, and provided a
+        nice example of their use.
       </p>
 <p>
         Professor Nico Temme for advice on the inverse incomplete beta function.
@@ -95,6 +96,23 @@
         program used to generate the html and pdf versions of this document, adding
         several new features en route.
       </p>
+<p>
+        Plots of the functions and distributions were prepared in <a href="http://www.w3.org/" target="_top">W3C</a>
+        standard <a href="http://www.svg.org/" target="_top">Scalable Vector Graphic (SVG)</a>
+        format using a program created by Jacob Voytko during a <a href="http://code.google.com/soc/2007/" target="_top">Google
+        Summer of Code (2007)</a>. From 2012, the latest versions of all Internet
+        Browsers have support for rendering SVG (with varying quality). Older versions,
+        especially (Microsoft Internet Explorer (before IE 9) lack native SVG support
+        but can be made to work with <a href="http://www.adobe.com/svg/viewer/install/" target="_top">Adobe's
+        free SVG viewer</a> plugin). The SVG files can be converted to JPEG or
+        PNG using <a href="http://www.inkscape.org/" target="_top">Inkscape</a>.
+      </p>
+<p>
+        We are also indebted to Matthias Schabel for managing the formal Boost-review
+        of this library, and to all the reviewers - including Guillaume Melquiond,
+        Arnaldur Gylfason, John Phillips, Stephan Tolksdorf and Jeff Garland - for
+        their many helpful comments.
+      </p>
 <p>
         Thanks to Mark Coleman and Georgi Boshnakov for spot test values from <a href="http://www.wolfram.com/products/mathematica/index.html" target="_top">Wolfram Mathematica</a>,
         and of course, to Eric Weissten for nurturing <a href="http://mathworld.wolfram.com" target="_top">Wolfram
@@ -105,26 +123,16 @@
         Sobotta.
       </p>
 <p>
-        Plots of the functions and distributions were prepared in <a href="http://www.w3.org/" target="_top">W3C</a>
-        standard <a href="http://www.svg.org/" target="_top">Scalable Vector Graphic (SVG)</a>
-        format using a program created by Jacob Voytko during a <a href="http://code.google.com/soc/2007/" target="_top">Google
-        Summer of Code (2007)</a>. Since browser support for rendering SVG is
-        still not universal (Microsoft Internet Explorer, even IE 8 beta, still lacks
-        native SVG support but can be made to work with <a href="http://www.adobe.com/svg/viewer/install/" target="_top">Adobe's
-        free SVG viewer</a> plugin), so the SVG files were batch converted to
-        JPEG using <a href="http://www.inkscape.org/" target="_top">Inkscape</a>.
-      </p>
-<p>
-        We are also indebted to Matthias Schabel for managing the formal Boost-review
-        of this library, and to all the reviewers - including Guillaume Melquiond,
-        Arnaldur Gylfason, John Phillips, Stephan Tolksdorf and Jeff Garland - for
-        their many helpful comments.
+        We thank Thomas Mang for persuading us to allow t distributions to have infinite
+        degrees of freedom and contributing to some long discussions about how to
+        improve accuracy for large non-centrality and/or large degrees of freedom.
       </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/history1.html b/doc/sf_and_dist/html/math_toolkit/status/history1.html
index bfe9794d8..e148428e8 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/history1.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/history1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>History and What's New</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="../status.html" title="Library Status">
@@ -34,9 +34,9 @@
       </p>
 <h5>
 <a name="math_toolkit.status.history1.h0"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_52">Boost-1.52</a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_52"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_52">Boost-1.52</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Corrected moments for small degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7177" target="_top">#7177</a>
             (reported by Thomas Mang).
@@ -64,12 +64,35 @@
             <a href="https://svn.boost.org/trac/boost/ticket/6937" target="_top">#6937</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/7099" target="_top">#7099</a>.
           </li>
+<li class="listitem">
+            Permitted infinite degrees of freedom <a href="https://svn.boost.org/trac/boost/ticket/7259" target="_top">#7259</a>
+            implemented using the normal distribution (requested by Thomas Mang).
+          </li>
+<li class="listitem">
+            Much enhanced accuracy for large degrees of freedom &#957; and/or large non-centrality
+            &#948;
+by switching to use the Students t distribution (or Normal distribution
+            for infinite degrees of freedom) centered at delta, when &#948; / (4 * &#957;) &lt;
+            epsilon for the floating-point type in use. <a href="https://svn.boost.org/trac/boost/ticket/7259" target="_top">#7259</a>.
+            It was found that the incomplete beta was suffering from serious cancellation
+            errors when degrees of freedom was very large. (That has now been fixed
+            in our code, but any code based on Didonato and Morris's original papers
+            (probably every implementation out there actually) will have the same
+            issue).
+          </li>
 </ul></div>
 <h5>
 <a name="math_toolkit.status.history1.h1"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_51"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_51">Boost-1.51</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<p>
+        See Boost-1.52 - some items were added but not listed in time for the release.
+      </p>
+<h5>
+<a name="math_toolkit.status.history1.h2"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_50"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_50">Boost-1.50</a>
+      </h5>
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Promoted math constants to be 1st class citizens, including convenient
             access to the most widely used built-in float, double, long double via
@@ -105,10 +128,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h2"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
+<a name="math_toolkit.status.history1.h3"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_49"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_49">Boost-1.49</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Deprecated wrongly named <code class="computeroutput"><span class="identifier">twothirds</span></code>
             math constant in favour of <code class="computeroutput"><span class="identifier">two_thirds</span></code>
@@ -125,7 +148,7 @@
 <p>
         Fixed issues:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Corrected CDF complement for Laplace distribution (issue <a href="https://svn.boost.org/trac/boost/ticket/6151" target="_top">#6151</a>).
           </li>
@@ -149,10 +172,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h3"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
+<a name="math_toolkit.status.history1.h4"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_48"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_48">Boost-1.48</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added new series evaluation methods to the cyclic Bessel I, J, K and
             Y functions. Also taken great care to avoid spurious over and underflow
@@ -200,10 +223,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h4"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
+<a name="math_toolkit.status.history1.h5"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_47"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_47">Boost-1.47</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added changesign function to sign.hpp to facilitate addition of nonfinite
             facets.
@@ -217,18 +240,18 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h5"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
+<a name="math_toolkit.status.history1.h6"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_46_1"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_1">Boost-1.46.1</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Fixed issues <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5095</a>,
             <a href="https://svn.boost.org/trac/boost/ticket/5095" target="_top">#5113</a>.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h6"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
+<a name="math_toolkit.status.history1.h7"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_46_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_46_0">Boost-1.46.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Wald, Inverse Gaussian and geometric distributions.
           </li>
@@ -240,10 +263,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h7"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
+<a name="math_toolkit.status.history1.h8"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_45_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_45_0">Boost-1.45.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added warnings about potential ambiguity with std random library in distribution
             and function names.
@@ -257,10 +280,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h8"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
+<a name="math_toolkit.status.history1.h9"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_44_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_44_0">Boost-1.44.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Fixed incorrect range and support for Rayleigh distribution.
           </li>
@@ -271,18 +294,18 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h9"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
+<a name="math_toolkit.status.history1.h10"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_41_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_41_0">Boost-1.41.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Significantly improved performance for the incomplete gamma function
             and its inverse.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h10"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
+<a name="math_toolkit.status.history1.h11"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_40_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_40_0">Boost-1.40.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added support for MPFR as a bignum type.
           </li>
@@ -316,10 +339,10 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h11"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
+<a name="math_toolkit.status.history1.h12"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_38_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_38_0">Boost-1.38.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Johan R&#229;de's optimised floating point classification routines.
           </li>
@@ -328,17 +351,17 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h12"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
+<a name="math_toolkit.status.history1.h13"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_37_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_37_0">Boost-1.37.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Improved accuracy and testing of the inverse hypergeometric functions.
           </li></ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h13"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
+<a name="math_toolkit.status.history1.h14"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_36_0"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_36_0">Boost-1.36.0</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Noncentral Chi Squared Distribution.
           </li>
@@ -368,11 +391,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h14"></a>
-        <span><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
+<a name="math_toolkit.status.history1.h15"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.boost_1_35_0__post_review_first_official_release">Boost-1.35.0:
         Post Review First Official Release</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Added Policy based framework that allows fine grained control over function
             behaviour.
@@ -400,11 +423,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h15"></a>
-        <span><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
+<a name="math_toolkit.status.history1.h16"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_4__second_review_candidate__1st_march_2007_">Milestone
         4: Second Review Candidate (1st March 2007)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Moved Xiaogang Zhang's Bessel Functions code into the library, and brought
             them into line with the rest of the code.
@@ -414,11 +437,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h16"></a>
-        <span><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
+<a name="math_toolkit.status.history1.h17"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_3__first_review_candidate__31st_dec_2006_">Milestone
         3: First Review Candidate (31st Dec 2006)</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implemented the main probability distribution and density functions.
           </li>
@@ -442,11 +465,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h17"></a>
-        <span><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
+<a name="math_toolkit.status.history1.h18"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.milestone_2__released_september_10th_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_2__released_september_10th_2006">Milestone
         2: Released September 10th 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implement preview release of the statistical distributions.
           </li>
@@ -478,11 +501,11 @@
           </li>
 </ul></div>
 <h5>
-<a name="math_toolkit.status.history1.h18"></a>
-        <span><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
+<a name="math_toolkit.status.history1.h19"></a>
+        <span class="phrase"><a name="math_toolkit.status.history1.milestone_1__released_march_31st_2006"></a></span><a class="link" href="history1.html#math_toolkit.status.history1.milestone_1__released_march_31st_2006">Milestone
         1: Released March 31st 2006</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Implement gamma/beta/erf functions along with their incomplete counterparts.
           </li>
@@ -512,8 +535,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/status/issues.html b/doc/sf_and_dist/html/math_toolkit/status/issues.html
index 89453779a..1d417692b 100644
--- a/doc/sf_and_dist/html/math_toolkit/status/issues.html
+++ b/doc/sf_and_dist/html/math_toolkit/status/issues.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Known Issues, and TODO List</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../status.html" title="Library Status">
 <link rel="prev" href="history1.html" title="History and What's New">
@@ -41,35 +41,35 @@
       </p>
 <h5>
 <a name="math_toolkit.status.issues.h0"></a>
-        <span><a name="math_toolkit.status.issues.tgamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.tgamma">tgamma</a>
+        <span class="phrase"><a name="math_toolkit.status.issues.tgamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.tgamma">tgamma</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Can the <a class="link" href="../backgrounders/lanczos.html" title="The Lanczos Approximation">Lanczos approximation</a>
             be optimized any further? (low priority)
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h1"></a>
-        <span><a name="math_toolkit.status.issues.incomplete_beta"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.incomplete_beta">Incomplete
+        <span class="phrase"><a name="math_toolkit.status.issues.incomplete_beta"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.incomplete_beta">Incomplete
         Beta</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Investigate Didonato and Morris' asymptotic expansion for large a and
             b (medium priority).
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h2"></a>
-        <span><a name="math_toolkit.status.issues.inverse_gamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.inverse_gamma">Inverse
+        <span class="phrase"><a name="math_toolkit.status.issues.inverse_gamma"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.inverse_gamma">Inverse
         Gamma</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Investigate whether we can skip iteration altogether if the first approximation
             is good enough (Medium Priority).
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h3"></a>
-        <span><a name="math_toolkit.status.issues.polynomials"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.polynomials">Polynomials</a>
+        <span class="phrase"><a name="math_toolkit.status.issues.polynomials"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.polynomials">Polynomials</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             The Legendre and Laguerre Polynomials have surprisingly different error
             rates on different platforms, considering they are evaluated with only
             basic arithmetic operations. Maybe this is telling us something, or maybe
@@ -77,10 +77,10 @@
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h4"></a>
-        <span><a name="math_toolkit.status.issues.elliptic_integrals"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.elliptic_integrals">Elliptic
+        <span class="phrase"><a name="math_toolkit.status.issues.elliptic_integrals"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.elliptic_integrals">Elliptic
         Integrals</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Carlson's algorithms are essentially unchanged from Xiaogang Zhang's
             Google Summer of Code student project, and are based on Carlson's original
@@ -130,7 +130,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h5"></a>
-        <span><a name="math_toolkit.status.issues.owen_s_t_function"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.owen_s_t_function">Owen's
+        <span class="phrase"><a name="math_toolkit.status.issues.owen_s_t_function"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.owen_s_t_function">Owen's
         T Function</a>
       </h5>
 <p>
@@ -146,7 +146,7 @@
       </p>
 <h5>
 <a name="math_toolkit.status.issues.h6"></a>
-        <span><a name="math_toolkit.status.issues.jocobi_elliptic_functions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.jocobi_elliptic_functions">Jocobi elliptic
+        <span class="phrase"><a name="math_toolkit.status.issues.jocobi_elliptic_functions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.jocobi_elliptic_functions">Jocobi elliptic
         functions</a>
       </h5>
 <p>
@@ -155,16 +155,16 @@
       </p>
 <h5>
 <a name="math_toolkit.status.issues.h7"></a>
-        <span><a name="math_toolkit.status.issues.statistical_distributions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.statistical_distributions">Statistical
+        <span class="phrase"><a name="math_toolkit.status.issues.statistical_distributions"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.statistical_distributions">Statistical
         distributions</a>
       </h5>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc"><li class="listitem">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; "><li class="listitem">
             Student's t Perhaps switch to normal distribution as a better approximation
             for very large degrees of freedom?
           </li></ul></div>
 <h5>
 <a name="math_toolkit.status.issues.h8"></a>
-        <span><a name="math_toolkit.status.issues.feature_requests"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.feature_requests">Feature
+        <span class="phrase"><a name="math_toolkit.status.issues.feature_requests"></a></span><a class="link" href="issues.html#math_toolkit.status.issues.feature_requests">Feature
         Requests</a>
       </h5>
 <p>
@@ -1211,7 +1211,7 @@
 <p>
         Also asked for more than once:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Add support for interpolated distributions, possibly combine with numeric
             integration and differentiation.
@@ -1229,8 +1229,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit.html b/doc/sf_and_dist/html/math_toolkit/toolkit.html
index 96082d2bd..05d712600 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tools and Internal Details</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="constants/FAQ.html" title="FAQs">
@@ -58,8 +58,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
index 60873ae56..3651b1a9e 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Utilities &amp; Tools</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals_overview.html" title="Overview">
@@ -44,8 +44,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
index 0168e4770..cfe9cd215 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/cf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Continued Fraction Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="series_evaluation.html" title="Series Evaluation">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.cf.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.cf.synopsis"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.cf.synopsis"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -78,7 +78,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.cf.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.cf.description"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.cf.description"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.description">Description</a>
         </h5>
 <p>
           <a href="http://en.wikipedia.org/wiki/Continued_fraction" target="_top">Continued
@@ -178,7 +178,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.cf.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.cf.implementation"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.cf.implementation"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.implementation">Implementation</a>
         </h5>
 <p>
           Internally these algorithms all use the modified Lentz algorithm: refer
@@ -188,7 +188,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.cf.h3"></a>
-          <span><a name="math_toolkit.toolkit.internals1.cf.examples"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.examples">Examples</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.cf.examples"></a></span><a class="link" href="cf.html#math_toolkit.toolkit.internals1.cf.examples">Examples</a>
         </h5>
 <p>
           The <a href="http://en.wikipedia.org/wiki/Golden_ratio" target="_top">golden ratio
@@ -270,8 +270,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
index befe42724..e4c13aabf 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/minima.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Locating Function Minima: Brent's algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots2.html" title="Root Finding Without Derivatives: Bisection, Bracket and TOMS748">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.minima.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.minima.synopsis"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.synopsis">synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.minima.synopsis"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.synopsis">synopsis</a>
         </h5>
 <p>
 </p>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.minima.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.minima.description"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.minima.description"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.description">Description</a>
         </h5>
 <p>
           These two functions locate the minima of the continuous function <span class="emphasis"><em>f</em></span>
@@ -53,7 +53,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">f</span></dt>
 <dd><p>
                 The function to minimise. The function should be smooth over the
@@ -90,7 +90,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.minima.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.minima.implementation"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.minima.implementation"></a></span><a class="link" href="minima.html#math_toolkit.toolkit.internals1.minima.implementation">Implementation</a>
         </h5>
 <p>
           This is a reasonably faithful implementation of Brent's algorithm, refer
@@ -112,8 +112,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
index c2d8ad689..bc10a82b6 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/rational.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomial and Rational Function Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="cf.html" title="Continued Fraction Evaluation">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.rational.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.rational.synopsis"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.synopsis">synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.rational.synopsis"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.synopsis">synopsis</a>
         </h5>
 <p>
 </p>
@@ -79,7 +79,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.rational.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.rational.description"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.rational.description"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.description">Description</a>
         </h5>
 <p>
           Each of the functions come in three variants: a pair of overloaded functions
@@ -193,7 +193,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.rational.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.rational.implementation"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.rational.implementation"></a></span><a class="link" href="rational.html#math_toolkit.toolkit.internals1.rational.implementation">Implementation</a>
         </h5>
 <p>
           Polynomials are evaluated by <a href="http://en.wikipedia.org/wiki/Horner_algorithm" target="_top">Horners
@@ -221,8 +221,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
index e0293aac3..fde8dc0dc 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="rational.html" title="Polynomial and Rational Function Evaluation">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.synopsis"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.synopsis"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -62,12 +62,12 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.description"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.description"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.description">Description</a>
         </h5>
 <p>
           These functions all perform iterative root finding using derivatives:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <code class="computeroutput"><span class="identifier">newton_raphson_iterate</span></code>performs
               second order <a class="link" href="roots.html#newton">Newton-Raphson iteration</a>,
@@ -83,7 +83,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b>Parameters of the root finding functions</b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">F f</span></dt>
 <dd>
 <p>
@@ -130,7 +130,7 @@
 <p>
           When using these functions you should note that:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Default max_iter = <code class="computeroutput"><span class="special">(</span><span class="identifier">std</span><span class="special">::</span><span class="identifier">numeric_limits</span><span class="special">&lt;</span><span class="identifier">boost</span><span class="special">::</span><span class="identifier">uintmax_t</span><span class="special">&gt;::</span><span class="identifier">max</span><span class="special">)()</span></code> is effectively 'iterate for ever'!.
             </li>
@@ -206,7 +206,7 @@
 </ul></div>
 <a name="newton"></a><h5>
 <a name="math_toolkit.toolkit.internals1.roots.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.newton_raphson_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.newton_raphson_method">Newton
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.newton_raphson_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.newton_raphson_method">Newton
           Raphson Method</a>
         </h5>
 <p>
@@ -224,7 +224,7 @@
         </p>
 <a name="halley"></a><h5>
 <a name="math_toolkit.toolkit.internals1.roots.h3"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.halley_s_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.halley_s_method">Halley's
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.halley_s_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.halley_s_method">Halley's
           Method</a>
         </h5>
 <p>
@@ -246,7 +246,7 @@
         </p>
 <a name="schroeder"></a><h5>
 <a name="math_toolkit.toolkit.internals1.roots.h4"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.schroeder_s_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.schroeder_s_method">Schroeder's
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.schroeder_s_method"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.schroeder_s_method">Schroeder's
           Method</a>
         </h5>
 <p>
@@ -270,7 +270,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots.h5"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots.example"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.example">Example</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots.example"></a></span><a class="link" href="roots.html#math_toolkit.toolkit.internals1.roots.example">Example</a>
         </h5>
 <p>
           Let's suppose we want to find the cube root of a number: the equation we
@@ -409,8 +409,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
index cfb6db2e0..41f16c26f 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/roots2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Root Finding Without Derivatives: Bisection, Bracket and TOMS748</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="roots.html" title="Root Finding With Derivatives: Newton-Raphson, Halley &amp; Schroeder">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.synopsis"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.synopsis"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -144,7 +144,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.description"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.description"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.description">Description</a>
         </h5>
 <p>
           These functions solve the root of some function <span class="emphasis"><em>f(x)</em></span>
@@ -181,7 +181,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.bisection"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.bisection">Bisection</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.bisection"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.bisection">Bisection</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">F</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Tol</span><span class="special">&gt;</span>
 <span class="identifier">std</span><span class="special">::</span><span class="identifier">pair</span><span class="special">&lt;</span><span class="identifier">T</span><span class="special">,</span> <span class="identifier">T</span><span class="special">&gt;</span>
@@ -215,7 +215,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">f</span></dt>
 <dd><p>
                 A unary functor which is the function whose root is to be found.
@@ -280,7 +280,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h3"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.bracket_and_solve"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.bracket_and_solve">Bracket
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.bracket_and_solve"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.bracket_and_solve">Bracket
           and solve</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">F</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Tol</span><span class="special">&gt;</span>
@@ -314,7 +314,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">f</span></dt>
 <dd><p>
                 A unary functor that is the function whose root is to be solved.
@@ -388,7 +388,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h4"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.algorithm_toms_748__alefeld__potra_and_shi__enclosing_zeros_of_continuous_functions"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.algorithm_toms_748__alefeld__potra_and_shi__enclosing_zeros_of_continuous_functions">Algorithm
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.algorithm_toms_748__alefeld__potra_and_shi__enclosing_zeros_of_continuous_functions"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.algorithm_toms_748__alefeld__potra_and_shi__enclosing_zeros_of_continuous_functions">Algorithm
           TOMS 748: Alefeld, Potra and Shi: Enclosing zeros of continuous functions</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">F</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">T</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">Tol</span><span class="special">&gt;</span>
@@ -442,7 +442,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">f</span></dt>
 <dd><p>
                 A unary functor that is the function whose root is to be solved.
@@ -554,7 +554,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.roots2.h5"></a>
-          <span><a name="math_toolkit.toolkit.internals1.roots2.implementation"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.implementation">Implementation</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.roots2.implementation"></a></span><a class="link" href="roots2.html#math_toolkit.toolkit.internals1.roots2.implementation">Implementation</a>
         </h5>
 <p>
           The implementation of the bisection algorithm is extremely straightforward
@@ -573,8 +573,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
index d0e25f72d..ff65efceb 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/series_evaluation.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Series Evaluation</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="../internals1.html" title="Utilities &amp; Tools">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.series_evaluation.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.series_evaluation.synopsis"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.series_evaluation.synopsis"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -70,7 +70,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals1.series_evaluation.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.series_evaluation.description"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.series_evaluation.description"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.description">Description</a>
         </h5>
 <p>
           These algorithms are intended for the <a href="http://en.wikipedia.org/wiki/Series_%28mathematics%29" target="_top">summation
@@ -99,7 +99,7 @@
           value of the sum to which the terms of the series should be added. This
           is useful in two situations:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Where the first value of the series has a different formula to successive
               terms. In this case the first value in the series can be passed as
@@ -127,7 +127,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.series_evaluation.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals1.series_evaluation.example"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.example">Example</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.series_evaluation.example"></a></span><a class="link" href="series_evaluation.html#math_toolkit.toolkit.internals1.series_evaluation.example">Example</a>
         </h5>
 <p>
           Let's suppose we want to implement <span class="emphasis"><em>log(1+x)</em></span> via its
@@ -185,8 +185,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
index 5e6a6f348..8dd3897da 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals1/tuples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Tuples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals1.html" title="Utilities &amp; Tools">
 <link rel="prev" href="minima.html" title="Locating Function Minima: Brent's algorithm">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals1.tuples.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals1.tuples.synopsis"></a></span><a class="link" href="tuples.html#math_toolkit.toolkit.internals1.tuples.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.tuples.synopsis"></a></span><a class="link" href="tuples.html#math_toolkit.toolkit.internals1.tuples.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -38,7 +38,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals1.tuples.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals1.tuples.description"></a></span><a class="link" href="tuples.html#math_toolkit.toolkit.internals1.tuples.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals1.tuples.description"></a></span><a class="link" href="tuples.html#math_toolkit.toolkit.internals1.tuples.description">Description</a>
         </h5>
 <p>
           This header defines the type <code class="computeroutput"><span class="identifier">boost</span><span class="special">::</span><span class="identifier">math</span><span class="special">::</span><span class="identifier">tuple</span></code>,
@@ -50,7 +50,7 @@
 <p>
           These types and functions are aliases for:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               std::tuple etc when available, otherwise:
             </li>
@@ -71,8 +71,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
index 8e9cf4cf7..e66e22826 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Testing and Development</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="internals1/tuples.html" title="Tuples">
@@ -38,8 +38,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
index b611e43cd..156cd869a 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/error_test.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Relative Error and Testing</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="minimax.html" title="Minimax Approximations and the Remez Algorithm">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals2.error_test.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals2.error_test.synopsis"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.error_test.synopsis"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -45,7 +45,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals2.error_test.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals2.error_test.description"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.error_test.description"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.description">Description</a>
         </h5>
 <pre class="programlisting"><span class="keyword">template</span> <span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <span class="identifier">T</span> <span class="identifier">relative_error</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">a</span><span class="special">,</span> <span class="identifier">T</span> <span class="identifier">v</span><span class="special">);</span>
@@ -60,7 +60,7 @@
 <p>
           In addition the value returned is zero if:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Both <span class="emphasis"><em>a</em></span> and <span class="emphasis"><em>v</em></span> are infinite.
             </li>
@@ -87,7 +87,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term"><code class="computeroutput"><span class="keyword">unsigned</span> <span class="identifier">worst</span><span class="special">()</span><span class="keyword">const</span><span class="special">;</span></code></span></dt>
 <dd><p>
                 Returns the row at which the worst error occurred.
@@ -157,7 +157,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals2.error_test.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals2.error_test.example"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.example">Example</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.error_test.example"></a></span><a class="link" href="error_test.html#math_toolkit.toolkit.internals2.error_test.example">Example</a>
         </h5>
 <p>
           Suppose we want to test the tgamma and lgamma functions, we can create
@@ -211,8 +211,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
index f718e22a9..cd0255f35 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/minimax.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Minimax Approximations and the Remez Algorithm</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="polynomials.html" title="Polynomials">
@@ -52,7 +52,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">main.cpp</span></dt>
 <dd><p>
                 Contains the command line parser, and all the calls to the Remez
@@ -108,7 +108,7 @@
         </p>
 <div class="variablelist">
 <p class="title"><b></b></p>
-<dl>
+<dl class="variablelist">
 <dt><span class="term">variant N</span></dt>
 <dd><p>
                 Sets the current function variant to N. This allows multiple functions
@@ -270,8 +270,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
index 8f78f3de8..40bc55a54 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/polynomials.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Polynomials</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="../internals2.html" title="Testing and Development">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.toolkit.internals2.polynomials.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals2.polynomials.synopsis"></a></span><a class="link" href="polynomials.html#math_toolkit.toolkit.internals2.polynomials.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.polynomials.synopsis"></a></span><a class="link" href="polynomials.html#math_toolkit.toolkit.internals2.polynomials.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -103,7 +103,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals2.polynomials.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals2.polynomials.description"></a></span><a class="link" href="polynomials.html#math_toolkit.toolkit.internals2.polynomials.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.polynomials.description"></a></span><a class="link" href="polynomials.html#math_toolkit.toolkit.internals2.polynomials.description">Description</a>
         </h5>
 <p>
           This is a fairly trivial class for polynomial manipulation.
@@ -121,8 +121,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
index a74246b25..24a47b824 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals2/test_data.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Graphing, Profiling, and Generating Test Data for Special Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../internals2.html" title="Testing and Development">
 <link rel="prev" href="error_test.html" title="Relative Error and Testing">
@@ -32,7 +32,7 @@
           associated helper functions are designed so that in just a few lines of
           code you should be able to:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               Profile a continued fraction, or infinite series for convergence and
               accuracy.
@@ -47,7 +47,7 @@
 </ul></div>
 <h5>
 <a name="math_toolkit.toolkit.internals2.test_data.h0"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.synopsis"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.synopsis"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.synopsis">Synopsis</a>
         </h5>
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">tools</span><span class="special">{</span>
 
@@ -148,7 +148,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.toolkit.internals2.test_data.h1"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.description"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.description">Description</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.description"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.description">Description</a>
         </h5>
 <p>
           This tool is best illustrated with the following series of examples.
@@ -156,7 +156,7 @@
 <p>
           The functionality of test_data is split into the following parts:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               A functor that implements the function for which data is being generated:
               this is the bit you have to write.
@@ -178,7 +178,7 @@
 </ul></div>
 <h6>
 <a name="math_toolkit.toolkit.internals2.test_data.h2"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.example_1__output_data_for_graph_plotting"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_1__output_data_for_graph_plotting">Example
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.example_1__output_data_for_graph_plotting"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_1__output_data_for_graph_plotting">Example
           1: Output Data for Graph Plotting</a>
         </h6>
 <p>
@@ -212,7 +212,7 @@
         </p>
 <h6>
 <a name="math_toolkit.toolkit.internals2.test_data.h3"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.example_2__creating_test_data"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_2__creating_test_data">Example
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.example_2__creating_test_data"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_2__creating_test_data">Example
           2: Creating Test Data</a>
         </h6>
 <p>
@@ -354,7 +354,7 @@
 <p>
           The first #define serves two purposes:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               It reduces the file sizes considerably: all those <code class="computeroutput"><span class="keyword">static_cast</span></code>'s
               add up to a lot of bytes otherwise (they are needed to suppress compiler
@@ -377,7 +377,7 @@
         </p>
 <h6>
 <a name="math_toolkit.toolkit.internals2.test_data.h4"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.example_3__profiling_a_continued_fraction_for_convergence_and_accuracy"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_3__profiling_a_continued_fraction_for_convergence_and_accuracy">Example
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.example_3__profiling_a_continued_fraction_for_convergence_and_accuracy"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.example_3__profiling_a_continued_fraction_for_convergence_and_accuracy">Example
           3: Profiling a Continued Fraction for Convergence and Accuracy</a>
         </h6>
 <p>
@@ -483,7 +483,7 @@
         </p>
 <h5>
 <a name="math_toolkit.toolkit.internals2.test_data.h5"></a>
-          <span><a name="math_toolkit.toolkit.internals2.test_data.reference"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.reference">reference</a>
+          <span class="phrase"><a name="math_toolkit.toolkit.internals2.test_data.reference"></a></span><a class="link" href="test_data.html#math_toolkit.toolkit.internals2.test_data.reference">reference</a>
         </h5>
 <p>
           <a name="test_data_reference"></a>Most of this tool has been described
@@ -534,8 +534,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
index 6c3055ed0..9f28947d8 100644
--- a/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
+++ b/doc/sf_and_dist/html/math_toolkit/toolkit/internals_overview.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Overview</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../toolkit.html" title="Tools and Internal Details">
 <link rel="prev" href="../toolkit.html" title="Tools and Internal Details">
@@ -43,8 +43,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt.html b/doc/sf_and_dist/html/math_toolkit/using_udt.html
index 8d0659f94..8a3258f4a 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Use with User-Defined Floating-Point Types</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="toolkit/internals2/test_data.html" title="Graphing, Profiling, and Generating Test Data for Special Functions">
@@ -43,8 +43,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
index c0daf12e0..c5ac0690c 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/archetypes.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Archetypes for Reals and Distributions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="dist_concept.html" title="Conceptual Requirements for Distribution Types">
@@ -30,7 +30,7 @@
 <p>
         There are a few concept archetypes available:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Real concept for floating-point types.
           </li>
@@ -40,7 +40,7 @@
 </ul></div>
 <h6>
 <a name="math_toolkit.using_udt.archetypes.h0"></a>
-        <span><a name="math_toolkit.using_udt.archetypes.real_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.real_concept">Real
+        <span class="phrase"><a name="math_toolkit.using_udt.archetypes.real_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.real_concept">Real
         concept</a>
       </h6>
 <p>
@@ -85,7 +85,7 @@
       </p>
 <h4>
 <a name="math_toolkit.using_udt.archetypes.h1"></a>
-        <span><a name="math_toolkit.using_udt.archetypes.testing_the_real_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.testing_the_real_concept">Testing
+        <span class="phrase"><a name="math_toolkit.using_udt.archetypes.testing_the_real_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.testing_the_real_concept">Testing
         the real concept</a>
       </h4>
 <p>
@@ -130,7 +130,7 @@
       </p>
 <h4>
 <a name="math_toolkit.using_udt.archetypes.h2"></a>
-        <span><a name="math_toolkit.using_udt.archetypes.distribution_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.distribution_concept">Distribution
+        <span class="phrase"><a name="math_toolkit.using_udt.archetypes.distribution_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.distribution_concept">Distribution
         Concept</a>
       </h4>
 <p>
@@ -165,7 +165,7 @@
       </p>
 <h4>
 <a name="math_toolkit.using_udt.archetypes.h3"></a>
-        <span><a name="math_toolkit.using_udt.archetypes.testing_the_distribution_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.testing_the_distribution_concept">Testing
+        <span class="phrase"><a name="math_toolkit.using_udt.archetypes.testing_the_distribution_concept"></a></span><a class="link" href="archetypes.html#math_toolkit.using_udt.archetypes.testing_the_distribution_concept">Testing
         the distribution concept</a>
       </h4>
 <p>
@@ -193,8 +193,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
index 04199be35..cb96ba362 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/concepts.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Real Number Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="e_float.html" title="e_float Support">
@@ -43,7 +43,7 @@
       </p>
 <h5>
 <a name="math_toolkit.using_udt.concepts.h0"></a>
-        <span><a name="math_toolkit.using_udt.concepts.basic_arithmetic_requirements"></a></span><a class="link" href="concepts.html#math_toolkit.using_udt.concepts.basic_arithmetic_requirements">Basic
+        <span class="phrase"><a name="math_toolkit.using_udt.concepts.basic_arithmetic_requirements"></a></span><a class="link" href="concepts.html#math_toolkit.using_udt.concepts.basic_arithmetic_requirements">Basic
         Arithmetic Requirements</a>
       </h5>
 <p>
@@ -1036,7 +1036,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.using_udt.concepts.h1"></a>
-        <span><a name="math_toolkit.using_udt.concepts.standard_library_support_requirements"></a></span><a class="link" href="concepts.html#math_toolkit.using_udt.concepts.standard_library_support_requirements">Standard
+        <span class="phrase"><a name="math_toolkit.using_udt.concepts.standard_library_support_requirements"></a></span><a class="link" href="concepts.html#math_toolkit.using_udt.concepts.standard_library_support_requirements">Standard
         Library Support Requirements</a>
       </h5>
 <p>
@@ -1351,8 +1351,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
index f06d86e76..fdeb232cd 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/dist_concept.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Conceptual Requirements for Distribution Types</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="concepts.html" title="Conceptual Requirements for Real Number Types">
@@ -383,8 +383,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
index dbef5e7be..961ef2822 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/e_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>e_float Support</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_mpfr.html" title="Using With MPFR / GMP - a High-Precision Floating-Point Library">
@@ -43,8 +43,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
index 89927f5a8..7067252f9 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_mpfr.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With MPFR / GMP - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="use_ntl.html" title="Using With NTL - a High-Precision Floating-Point Library">
@@ -95,8 +95,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
index 0aa490474..c8cbe81c8 100644
--- a/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
+++ b/doc/sf_and_dist/html/math_toolkit/using_udt/use_ntl.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Using With NTL - a High-Precision Floating-Point Library</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
 <link rel="prev" href="../using_udt.html" title="Use with User-Defined Floating-Point Types">
@@ -54,8 +54,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils.html b/doc/sf_and_dist/html/math_toolkit/utils.html
index 286a21a80..3ee46faf8 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating Point Utilities</title>
 <link rel="stylesheet" href="../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../index.html" title="Math Toolkit">
 <link rel="up" href="../index.html" title="Math Toolkit">
 <link rel="prev" href="special/owens_t.html" title="Owen's T function">
@@ -66,8 +66,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
index 57eb7aa7b..941c4f1aa 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Facets for Floating-Point Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="sign_functions.html" title="Sign Manipulation Functions">
@@ -36,7 +36,7 @@
 </dl></div>
 <h5>
 <a name="math_toolkit.utils.fp_facets.h0"></a>
-        <span><a name="math_toolkit.utils.fp_facets.synopsis"></a></span><a class="link" href="fp_facets.html#math_toolkit.utils.fp_facets.synopsis">Synopsis</a>
+        <span class="phrase"><a name="math_toolkit.utils.fp_facets.synopsis"></a></span><a class="link" href="fp_facets.html#math_toolkit.utils.fp_facets.synopsis">Synopsis</a>
       </h5>
 <pre class="programlisting"><span class="keyword">namespace</span> <span class="identifier">boost</span><span class="special">{</span> <span class="keyword">namespace</span> <span class="identifier">math</span>
 <span class="special">{</span>
@@ -75,8 +75,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
index 5f80192ea..225da1e01 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/examples.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Examples</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="reference.html" title="Reference">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.utils.fp_facets.examples.h0"></a>
-          <span><a name="math_toolkit.utils.fp_facets.examples.simple_example_with_std__stringstreams"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.simple_example_with_std__stringstreams">Simple
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.examples.simple_example_with_std__stringstreams"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.simple_example_with_std__stringstreams">Simple
           example with std::stringstreams</a>
         </h6>
 <p>
@@ -62,7 +62,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.examples.h1"></a>
-          <span><a name="math_toolkit.utils.fp_facets.examples.use_with_lexical_cast"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.use_with_lexical_cast">Use
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.examples.use_with_lexical_cast"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.use_with_lexical_cast">Use
           with lexical_cast</a>
         </h6>
 <div class="note"><table border="0" summary="Note">
@@ -169,7 +169,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.fp_facets.examples.h2"></a>
-          <span><a name="math_toolkit.utils.fp_facets.examples.use_with_serialization_archives"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.use_with_serialization_archives">Use
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.examples.use_with_serialization_archives"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.use_with_serialization_archives">Use
           with serialization archives</a>
         </h5>
 <p>
@@ -214,7 +214,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.examples.h3"></a>
-          <span><a name="math_toolkit.utils.fp_facets.examples.other_examples"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.other_examples">Other examples</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.examples.other_examples"></a></span><a class="link" href="examples.html#math_toolkit.utils.fp_facets.examples.other_examples">Other examples</a>
         </h6>
 <p>
           <a href="../../../../../../example/nonfinite_facet_simple.cpp" target="_top">nonfinite_facet_simple.cpp</a>
@@ -254,8 +254,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
index f06505e43..66b55ed77 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/intro.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Introduction</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.utils.fp_facets.intro.h0"></a>
-          <span><a name="math_toolkit.utils.fp_facets.intro.the_problem"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.the_problem">The
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.intro.the_problem"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.the_problem">The
           Problem</a>
         </h6>
 <p>
@@ -53,7 +53,7 @@
 </pre>
 <h6>
 <a name="math_toolkit.utils.fp_facets.intro.h1"></a>
-          <span><a name="math_toolkit.utils.fp_facets.intro.the_solution"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.the_solution">The
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.intro.the_solution"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.the_solution">The
           Solution</a>
         </h6>
 <p>
@@ -129,7 +129,7 @@
         </p>
 <h5>
 <a name="math_toolkit.utils.fp_facets.intro.h2"></a>
-          <span><a name="math_toolkit.utils.fp_facets.intro.c__0x_standard_for_output_of_infinity_and_nan"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.c__0x_standard_for_output_of_infinity_and_nan">C++0X
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.intro.c__0x_standard_for_output_of_infinity_and_nan"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.c__0x_standard_for_output_of_infinity_and_nan">C++0X
           standard for output of infinity and NaN</a>
         </h5>
 <p>
@@ -141,7 +141,7 @@
         </p>
 <h5>
 <a name="math_toolkit.utils.fp_facets.intro.h3"></a>
-          <span><a name="math_toolkit.utils.fp_facets.intro.c99_standard_for_output_of_infinity_and_nan"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.c99_standard_for_output_of_infinity_and_nan">C99
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.intro.c99_standard_for_output_of_infinity_and_nan"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.c99_standard_for_output_of_infinity_and_nan">C99
           standard for output of infinity and NaN</a>
         </h5>
 <p>
@@ -231,7 +231,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.intro.h4"></a>
-          <span><a name="math_toolkit.utils.fp_facets.intro.signaling_nans"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.signaling_nans">Signaling
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.intro.signaling_nans"></a></span><a class="link" href="intro.html#math_toolkit.utils.fp_facets.intro.signaling_nans">Signaling
           NaNs</a>
         </h6>
 <p>
@@ -339,7 +339,7 @@
           NaN fprintf</a>. That implementation specifies for Binary Floating
           Point NANs:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               A NaN ordinal sequence is a left-parenthesis character '(', followed
               by a digit sequence representing an integer n, where 1 &lt;= n &lt;=
@@ -375,8 +375,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
index 76c457042..2d66f22ec 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/portability.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Portability</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="examples.html" title="Examples">
@@ -34,8 +34,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
index ac9360cf9..dd8577ace 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/rationale.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Design Rationale</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="portability.html" title="Portability">
@@ -26,7 +26,7 @@
 <div class="titlepage"><div><div><h4 class="title">
 <a name="math_toolkit.utils.fp_facets.rationale"></a><a class="link" href="rationale.html" title="Design Rationale">Design Rationale</a>
 </h4></div></div></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               The flags are implemented as a const data member of the facet. Facets
               are reference counted, and locales can share facets. Therefore changing
@@ -51,8 +51,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
index aae5801ac..b5f990fd5 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fp_facets/reference.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Reference</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../fp_facets.html" title="Facets for Floating-Point Infinities and NaNs">
 <link rel="prev" href="intro.html" title="Introduction">
@@ -28,7 +28,7 @@
 </h4></div></div></div>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h0"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.the_facet__code__phrase_role__identifier__nonfinite_num_put__phrase___code_"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.the_facet__code__phrase_role__identifier__nonfinite_num_put__phrase___code_">The
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.the_facet__code__phrase_role__identifier__nonfinite_num_put__phrase___code_"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.the_facet__code__phrase_role__identifier__nonfinite_num_put__phrase___code_">The
           Facet <code class="computeroutput"><span class="identifier">nonfinite_num_put</span></code></a>
         </h6>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span>
@@ -139,7 +139,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h1"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.facet__code__phrase_role__identifier__nonfinite_num_get__phrase___code_"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.facet__code__phrase_role__identifier__nonfinite_num_get__phrase___code_">Facet
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.facet__code__phrase_role__identifier__nonfinite_num_get__phrase___code_"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.facet__code__phrase_role__identifier__nonfinite_num_get__phrase___code_">Facet
           <code class="computeroutput"><span class="identifier">nonfinite_num_get</span></code></a>
         </h6>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">CharType</span><span class="special">,</span> <span class="keyword">class</span> <span class="identifier">InputIterator</span> <span class="special">=</span> <span class="identifier">std</span><span class="special">::</span><span class="identifier">istreambuf_iterator</span><span class="special">&lt;</span><span class="identifier">CharType</span><span class="special">&gt;</span> <span class="special">&gt;</span> <span class="keyword">class</span> <span class="identifier">nonfinite_num_get</span><span class="special">;</span>
@@ -255,14 +255,14 @@
         </p>
 <h5>
 <a name="math_toolkit.utils.fp_facets.reference.h2"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.flags"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.flags">Flags</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.flags"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.flags">Flags</a>
         </h5>
 <p>
           The constructors for <code class="computeroutput"><span class="identifier">nonfinite_num_put</span></code>
           and <code class="computeroutput"><span class="identifier">nonfinite_num_get</span></code> take
           an optional bit flags argument. There are four different bit flags:
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               legacy
             </li>
@@ -285,7 +285,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h3"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.legacy"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.legacy">legacy</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.legacy"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.legacy">legacy</a>
         </h6>
 <p>
           The legacy flag has no effect with the output facet <code class="computeroutput"><span class="identifier">nonfinite_num_put</span></code>.
@@ -364,7 +364,7 @@
 </tr>
 </tbody>
 </table></div>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               The numbers can be of type <code class="computeroutput"><span class="keyword">float</span></code>,
               <code class="computeroutput"><span class="keyword">double</span></code> and <code class="computeroutput"><span class="keyword">long</span> <span class="keyword">double</span></code>.
@@ -393,7 +393,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h4"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.signed_zero"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.signed_zero">signed_zero</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.signed_zero"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.signed_zero">signed_zero</a>
         </h6>
 <p>
           If the <code class="computeroutput"><span class="identifier">signed_zero</span></code> flag
@@ -441,7 +441,7 @@
 </table></div>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h5"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.trap_infinity"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.trap_infinity">trap_infinity</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.trap_infinity"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.trap_infinity">trap_infinity</a>
         </h6>
 <p>
           If the <code class="computeroutput"><span class="identifier">trap_infinity</span></code> flag
@@ -466,7 +466,7 @@
         </p>
 <h6>
 <a name="math_toolkit.utils.fp_facets.reference.h6"></a>
-          <span><a name="math_toolkit.utils.fp_facets.reference.trap_nan"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.trap_nan">trap_nan</a>
+          <span class="phrase"><a name="math_toolkit.utils.fp_facets.reference.trap_nan"></a></span><a class="link" href="reference.html#math_toolkit.utils.fp_facets.reference.trap_nan">trap_nan</a>
         </h6>
 <p>
           Same as <code class="computeroutput"><span class="identifier">trap_infinity</span></code>,
@@ -475,8 +475,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
index 3c1ad40cc..57801d845 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/fpclass.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Classification: Infinities and NaNs</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="rounding/modf.html" title="Integer and Fractional Part Splitting (modf)">
@@ -29,7 +29,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.utils.fpclass.h0"></a>
-        <span><a name="math_toolkit.utils.fpclass.synopsis"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.synopsis">Synopsis</a>
+        <span class="phrase"><a name="math_toolkit.utils.fpclass.synopsis"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.synopsis">Synopsis</a>
       </h5>
 <pre class="programlisting"><span class="preprocessor">#define</span> <span class="identifier">FP_ZERO</span>        <span class="comment">/* implementation specific value */</span>
 <span class="preprocessor">#define</span> <span class="identifier">FP_NORMAL</span>      <span class="comment">/* implementation specific value */</span>
@@ -59,7 +59,7 @@
       </p>
 <h5>
 <a name="math_toolkit.utils.fpclass.h1"></a>
-        <span><a name="math_toolkit.utils.fpclass.description"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.description">Description</a>
+        <span class="phrase"><a name="math_toolkit.utils.fpclass.description"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.description">Description</a>
       </h5>
 <p>
         These functions provide the same functionality as the macros with the same
@@ -218,7 +218,7 @@
       </p>
 <h6>
 <a name="math_toolkit.utils.fpclass.h2"></a>
-        <span><a name="math_toolkit.utils.fpclass.floating_point_format"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.floating_point_format">Floating-point
+        <span class="phrase"><a name="math_toolkit.utils.fpclass.floating_point_format"></a></span><a class="link" href="fpclass.html#math_toolkit.utils.fpclass.floating_point_format">Floating-point
         format</a>
       </h6>
 <p>
@@ -236,8 +236,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
index 97ebdcdf4..b99476ddb 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fp_facets/rationale.html" title="Design Rationale">
@@ -67,8 +67,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
index 28bcf19b4..8002c8311 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_advance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Advancing a Floating Point Value by a Specific Representation Distance (ULP) float_advance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_distance.html" title="Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance">
@@ -33,7 +33,7 @@
         </p>
 <h5>
 <a name="math_toolkit.utils.next_float.float_advance.h0"></a>
-          <span><a name="math_toolkit.utils.next_float.float_advance.synopsis"></a></span><a class="link" href="float_advance.html#math_toolkit.utils.next_float.float_advance.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_advance.synopsis"></a></span><a class="link" href="float_advance.html#math_toolkit.utils.next_float.float_advance.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -50,7 +50,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.next_float.float_advance.h1"></a>
-          <span><a name="math_toolkit.utils.next_float.float_advance.description___float_advance"></a></span><a class="link" href="float_advance.html#math_toolkit.utils.next_float.float_advance.description___float_advance">Description
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_advance.description___float_advance"></a></span><a class="link" href="float_advance.html#math_toolkit.utils.next_float.float_advance.description___float_advance">Description
           - float_advance</a>
         </h5>
 <p>
@@ -60,8 +60,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
index 23f75e1d8..3370cb348 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_distance.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Calculating the Representation Distance Between Two Floating Point Values (ULP) float_distance</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_prior.html" title="Finding the Next Smaller Representable Value (float_prior)">
@@ -35,7 +35,7 @@
         </p>
 <h5>
 <a name="math_toolkit.utils.next_float.float_distance.h0"></a>
-          <span><a name="math_toolkit.utils.next_float.float_distance.synopsis"></a></span><a class="link" href="float_distance.html#math_toolkit.utils.next_float.float_distance.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_distance.synopsis"></a></span><a class="link" href="float_distance.html#math_toolkit.utils.next_float.float_distance.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -52,7 +52,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.next_float.float_distance.h1"></a>
-          <span><a name="math_toolkit.utils.next_float.float_distance.description___float_distance"></a></span><a class="link" href="float_distance.html#math_toolkit.utils.next_float.float_distance.description___float_distance">Description
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_distance.description___float_distance"></a></span><a class="link" href="float_distance.html#math_toolkit.utils.next_float.float_distance.description___float_distance">Description
           - float_distance</a>
         </h5>
 <p>
@@ -64,7 +64,7 @@
 <p>
           Note that
         </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
               <code class="computeroutput"><span class="identifier">float_distance</span><span class="special">(</span><span class="identifier">a</span><span class="special">,</span> <span class="identifier">a</span><span class="special">)</span></code>
               always returns 0.
@@ -94,8 +94,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
index 854c0a1d5..00eaaa391 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_next.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Greater Representable Value (float_next)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="nextafter.html" title="Finding the Next Representable Value in a Specific Direction (nextafter)">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.utils.next_float.float_next.h0"></a>
-          <span><a name="math_toolkit.utils.next_float.float_next.synopsis"></a></span><a class="link" href="float_next.html#math_toolkit.utils.next_float.float_next.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_next.synopsis"></a></span><a class="link" href="float_next.html#math_toolkit.utils.next_float.float_next.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -46,7 +46,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.next_float.float_next.h1"></a>
-          <span><a name="math_toolkit.utils.next_float.float_next.description___float_next"></a></span><a class="link" href="float_next.html#math_toolkit.utils.next_float.float_next.description___float_next">Description
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_next.description___float_next"></a></span><a class="link" href="float_next.html#math_toolkit.utils.next_float.float_next.description___float_next">Description
           - float_next</a>
         </h5>
 <p>
@@ -62,8 +62,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
index 5da3265b7..072647ee6 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/float_prior.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Smaller Representable Value (float_prior)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="float_next.html" title="Finding the Next Greater Representable Value (float_next)">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.utils.next_float.float_prior.h0"></a>
-          <span><a name="math_toolkit.utils.next_float.float_prior.synopsis"></a></span><a class="link" href="float_prior.html#math_toolkit.utils.next_float.float_prior.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_prior.synopsis"></a></span><a class="link" href="float_prior.html#math_toolkit.utils.next_float.float_prior.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -46,7 +46,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.next_float.float_prior.h1"></a>
-          <span><a name="math_toolkit.utils.next_float.float_prior.description___float_prior"></a></span><a class="link" href="float_prior.html#math_toolkit.utils.next_float.float_prior.description___float_prior">Description
+          <span class="phrase"><a name="math_toolkit.utils.next_float.float_prior.description___float_prior"></a></span><a class="link" href="float_prior.html#math_toolkit.utils.next_float.float_prior.description___float_prior">Description
           - float_prior</a>
         </h5>
 <p>
@@ -62,8 +62,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
index d26340f01..fc1da0d60 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/next_float/nextafter.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Finding the Next Representable Value in a Specific Direction (nextafter)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
 <link rel="prev" href="../next_float.html" title="Floating-Point Representation Distance (ULP), and Finding Adjacent Floating-Point Values">
@@ -29,7 +29,7 @@
 </h4></div></div></div>
 <h5>
 <a name="math_toolkit.utils.next_float.nextafter.h0"></a>
-          <span><a name="math_toolkit.utils.next_float.nextafter.synopsis"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.synopsis">Synopsis</a>
+          <span class="phrase"><a name="math_toolkit.utils.next_float.nextafter.synopsis"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.synopsis">Synopsis</a>
         </h5>
 <p>
 </p>
@@ -46,7 +46,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.next_float.nextafter.h1"></a>
-          <span><a name="math_toolkit.utils.next_float.nextafter.description___nextafter"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.description___nextafter">Description
+          <span class="phrase"><a name="math_toolkit.utils.next_float.nextafter.description___nextafter"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.description___nextafter">Description
           - nextafter</a>
         </h5>
 <p>
@@ -97,7 +97,7 @@
 </table></div>
 <h5>
 <a name="math_toolkit.utils.next_float.nextafter.h2"></a>
-          <span><a name="math_toolkit.utils.next_float.nextafter.examples___nextafter"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.examples___nextafter">Examples
+          <span class="phrase"><a name="math_toolkit.utils.next_float.nextafter.examples___nextafter"></a></span><a class="link" href="nextafter.html#math_toolkit.utils.next_float.nextafter.examples___nextafter">Examples
           - nextafter</a>
         </h5>
 <p>
@@ -116,8 +116,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
index 1e5520248..1b7ebf9de 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Truncation and Integer Conversion</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="../utils.html" title="Floating Point Utilities">
@@ -36,8 +36,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
index c57c43ac3..17a1b3bd0 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/modf.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Integer and Fractional Part Splitting (modf)</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="trunc.html" title="Truncation Functions">
@@ -70,8 +70,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
index 92510699b..edac445b3 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/round.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Rounding Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
@@ -70,8 +70,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
index bf2a6425b..3e7058a68 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/rounding/trunc.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Truncation Functions</title>
 <link rel="stylesheet" href="../../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../../index.html" title="Math Toolkit">
 <link rel="up" href="../rounding.html" title="Rounding Truncation and Integer Conversion">
 <link rel="prev" href="round.html" title="Rounding Functions">
@@ -72,8 +72,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
index 3a75c1853..879f8bd1b 100644
--- a/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
+++ b/doc/sf_and_dist/html/math_toolkit/utils/sign_functions.html
@@ -3,7 +3,7 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Sign Manipulation Functions</title>
 <link rel="stylesheet" href="../../../../../../../doc/src/boostbook.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.76.1">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
 <link rel="home" href="../../index.html" title="Math Toolkit">
 <link rel="up" href="../utils.html" title="Floating Point Utilities">
 <link rel="prev" href="fpclass.html" title="Floating-Point Classification: Infinities and NaNs">
@@ -29,7 +29,7 @@
 </h3></div></div></div>
 <h5>
 <a name="math_toolkit.utils.sign_functions.h0"></a>
-        <span><a name="math_toolkit.utils.sign_functions.synopsis"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.synopsis">Synopsis</a>
+        <span class="phrase"><a name="math_toolkit.utils.sign_functions.synopsis"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.synopsis">Synopsis</a>
       </h5>
 <p>
 </p>
@@ -55,7 +55,7 @@
 </pre>
 <h5>
 <a name="math_toolkit.utils.sign_functions.h1"></a>
-        <span><a name="math_toolkit.utils.sign_functions.description"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.description">Description</a>
+        <span class="phrase"><a name="math_toolkit.utils.sign_functions.description"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.description">Description</a>
       </h5>
 <pre class="programlisting"><span class="keyword">template</span><span class="special">&lt;</span><span class="keyword">class</span> <span class="identifier">T</span><span class="special">&gt;</span>
 <span class="keyword">int</span> <span class="identifier">signbit</span><span class="special">(</span><span class="identifier">T</span> <span class="identifier">x</span><span class="special">);</span>
@@ -119,7 +119,7 @@
       </p>
 <h6>
 <a name="math_toolkit.utils.sign_functions.h2"></a>
-        <span><a name="math_toolkit.utils.sign_functions.sign_bits"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.sign_bits">Sign
+        <span class="phrase"><a name="math_toolkit.utils.sign_functions.sign_bits"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.sign_bits">Sign
         bits</a>
       </h6>
 <p>
@@ -141,7 +141,7 @@
       </p>
 <h6>
 <a name="math_toolkit.utils.sign_functions.h3"></a>
-        <span><a name="math_toolkit.utils.sign_functions.examples"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.examples">Examples</a>
+        <span class="phrase"><a name="math_toolkit.utils.sign_functions.examples"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.examples">Examples</a>
       </h6>
 <pre class="programlisting"><span class="identifier">signbit</span><span class="special">(</span><span class="number">3.5</span><span class="special">)</span> <span class="identifier">is</span> <span class="identifier">zero</span> <span class="special">(</span><span class="keyword">or</span> <span class="keyword">false</span><span class="special">)</span>
 <span class="identifier">signbit</span><span class="special">(-</span><span class="number">7.1</span><span class="special">)</span> <span class="identifier">is</span> <span class="number">1</span> <span class="special">(</span><span class="keyword">or</span> <span class="keyword">true</span><span class="special">)</span>
@@ -154,12 +154,12 @@
 </pre>
 <h6>
 <a name="math_toolkit.utils.sign_functions.h4"></a>
-        <span><a name="math_toolkit.utils.sign_functions.portability"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.portability">Portability</a>
+        <span class="phrase"><a name="math_toolkit.utils.sign_functions.portability"></a></span><a class="link" href="sign_functions.html#math_toolkit.utils.sign_functions.portability">Portability</a>
       </h6>
 <p>
         The library supports the following binary floating-point formats:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             IEEE 754 single precision
           </li>
@@ -186,7 +186,7 @@
 <p>
         The main portability issues are:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Unsupported floating point formats
           </li>
@@ -201,7 +201,7 @@
 <p>
         The library has passed all tests on the following platforms:
       </p>
-<div class="itemizedlist"><ul class="itemizedlist" type="disc">
+<div class="itemizedlist"><ul class="itemizedlist" style="list-style-type: disc; ">
 <li class="listitem">
             Win32 / MSVC 7.1 / 10.0 / x86
           </li>
@@ -239,8 +239,9 @@
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
 <td align="left"></td>
-<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno
-      Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta<p>
+<td align="right"><div class="copyright-footer">Copyright &#169; 2006-2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang
+      Zhang, Bruno Lalande, Johan R&#229;de, Gautam Sewani, Thijs van den Berg and Benjamin
+      Sobotta<p>
         Distributed under the Boost Software License, Version 1.0. (See accompanying
         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
       </p>
diff --git a/doc/sf_and_dist/math.qbk b/doc/sf_and_dist/math.qbk
index f1191155b..4ce5e0fba 100644
--- a/doc/sf_and_dist/math.qbk
+++ b/doc/sf_and_dist/math.qbk
@@ -1,6 +1,6 @@
 [article Math Toolkit
     [quickbook 1.5]
-    [copyright 2006, 2007, 2008, 2009, 2010 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno Lalande, Johan RÃ¥de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta]
+    [copyright 2006, 2007, 2008, 2009, 2010, 2012 John Maddock, Paul A. Bristow, Hubert Holin, Xiaogang Zhang, Bruno Lalande, Johan RÃ¥de, Gautam Sewani, Thijs van den Berg and Benjamin Sobotta]
     [/purpose ISBN 0-9504833-2-X  978-0-9504833-2-0, Classification 519.2-dc22]
     [license
         Distributed under the Boost Software License, Version 1.0.
@@ -369,8 +369,8 @@ for these distributions.
 ] [/ caution]
 ] [/ template discrete_quantile_warning]
 
-This manual is also available in 
-[@http://sourceforge.net/projects/boost/files/boost-docs/ 
+This manual is also available in
+[@http://sourceforge.net/projects/boost/files/boost-docs/
 printer friendly PDF format],
 and as a CD ISBN 0-9504833-2-X  978-0-9504833-2-0, Classification 519.2-dc22.
 
@@ -407,7 +407,7 @@ and as a CD ISBN 0-9504833-2-X  978-0-9504833-2-0, Classification 519.2-dc22.
 
 [section:dist Statistical Distributions and Functions]
 [include dist_tutorial.qbk]
-[include dist_reference.qbk] [/includes all individual distribution.qbk files] 
+[include dist_reference.qbk] [/includes all individual distribution.qbk files]
 [endsect] [/section:dist Statistical Distributions and Functions]
 
 [section:special Special Functions]

From e5723529c2ae2cd29bf0eff6cd89d59a63a66ee5 Mon Sep 17 00:00:00 2001
From: John Maddock <john@johnmaddock.co.uk>
Date: Sat, 25 Aug 2012 09:13:42 +0000
Subject: [PATCH 112/115] Fix remaining GCC and Intel issues for very large v
 in non-central t.

[SVN r80195]
---
 .../math/distributions/non_central_t.hpp      |   4 +-
 test/nct_asym.ipp                             |  52 +++---
 test/nct_small_delta.ipp                      | 156 +++++++++---------
 test/test_nc_t.cpp                            |  24 +++
 4 files changed, 130 insertions(+), 106 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index e78cdf71b..dc12b59e4 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -334,8 +334,8 @@ namespace boost
              }
             else if(v > 3)
             { // Use normal distribution to calculate guess.
-               value_type mean = delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f));
-               value_type var = ((delta * delta + 1) * v) / (v - 2) - mean * mean;
+               value_type mean = (v > 1 / policies::get_epsilon<T, Policy>()) ? delta : delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f));
+               value_type var = (v > 1 / policies::get_epsilon<T, Policy>()) ? 1 : (((delta * delta + 1) * v) / (v - 2) - mean * mean);
                if(p < q)
                   guess = quantile(normal_distribution<value_type, forwarding_policy>(mean, var), p);
                else
diff --git a/test/nct_asym.ipp b/test/nct_asym.ipp
index bd5022b62..db98e705b 100644
--- a/test/nct_asym.ipp
+++ b/test/nct_asym.ipp
@@ -2,32 +2,32 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 26> nct_asym = {{
-      { SC_(4536808851374080), SC_(0.45368087291717529296875), SC_(-0.481173217296600341796875), SC_(0.1749317497754352460810908541491372795891542325487), SC_(0.8250682502245647539189091458508627204108457674513) }, 
-      { SC_(4536808851374080), SC_(0.45368087291717529296875), SC_(1.3978519439697265625), SC_(0.82745888213761221622777144575509830758765026825781), SC_(0.17254111786238778377222855424490169241234973174219) }, 
-      { SC_(5677385198338048), SC_(0.56773853302001953125), SC_(-0.5258305072784423828125), SC_(0.13707201688604064907083148328658590547016675560101), SC_(0.86292798311395935092916851671341409452983324439899) }, 
-      { SC_(5677385198338048), SC_(0.56773853302001953125), SC_(0.708383023738861083984375), SC_(0.55592460048261968604418681822217801676118984510485), SC_(0.44407539951738031395581318177782198323881015489515) }, 
-      { SC_(19057916648620032), SC_(1.905791759490966796875), SC_(3.123167514801025390625), SC_(0.88826935840310006680843037482396692978657176631796), SC_(0.11173064159689993319156962517603307021342823368204) }, 
-      { SC_(19057916648620032), SC_(1.905791759490966796875), SC_(3.3844356536865234375), SC_(0.93038224262142835995452986318222481740507172432515), SC_(0.069617757378571640045470136817775182594928275674854) }, 
-      { SC_(36700173421772800), SC_(3.670017242431640625), SC_(4.6750431060791015625), SC_(0.84255780194329132905115240305424746317298104246855), SC_(0.15744219805670867094884759694575253682701895753145) }, 
-      { SC_(36700173421772800), SC_(3.670017242431640625), SC_(5.042537689208984375), SC_(0.91504926091817108755289153804799207257503305462555), SC_(0.084950739081828912447108461952007927424966945374453) }, 
-      { SC_(45079461342740480), SC_(4.507946014404296875), SC_(3.3889064788818359375), SC_(0.13156163646802619543156433884136170088487556815931), SC_(0.86843836353197380456843566115863829911512443184069) }, 
-      { SC_(45079461342740480), SC_(4.507946014404296875), SC_(5.9973297119140625), SC_(0.93180682050435927369046460493686411555287073533266), SC_(0.068193179495640726309535395063135884447129264667335) }, 
-      { SC_(157509421545553920), SC_(15.750942230224609375), SC_(17.14560699462890625), SC_(0.91844152246389020936377208106238904518645300898785), SC_(0.081558477536109790636227918937610954813546991012154) }, 
-      { SC_(157509421545553920), SC_(15.750942230224609375), SC_(17.1575450897216796875), SC_(0.92022740765138483503818882082673489052943410104556), SC_(0.079772592348615164961811179173265109470565898954439) }, 
-      { SC_(306140114898124800), SC_(30.614013671875), SC_(31.8541412353515625), SC_(0.89253589230213680868361632253582462638850083853234), SC_(0.10746410769786319131638367746417537361149916146766) }, 
-      { SC_(306140114898124800), SC_(30.614013671875), SC_(32.01709747314453125), SC_(0.91970407450026572598532504589599032507374844769296), SC_(0.080295925499734274014674954104009674926251552307043) }, 
-      { SC_(390730904542117888), SC_(39.073089599609375), SC_(38.045928955078125), SC_(0.15217241315852103004776349323469720103276253578469), SC_(0.84782758684147896995223650676530279896723746421531) }, 
-      { SC_(390730904542117888), SC_(39.073089599609375), SC_(38.2361907958984375), SC_(0.20132472643110592660423913551748708698902279471476), SC_(0.79867527356889407339576086448251291301097720528524) }, 
-      { SC_(1044709769224388608), SC_(104.470977783203125), SC_(104.8680572509765625), SC_(0.65434556985043816570960826185482905142969403857975), SC_(0.34565443014956183429039173814517094857030596142025) }, 
-      { SC_(1044709769224388608), SC_(104.470977783203125), SC_(105.14849090576171875), SC_(0.75095977650749132960934905238656630719173158415557), SC_(0.24904022349250867039065094761343369280826841584443) }, 
-      { SC_(1674453679643557888), SC_(167.44537353515625), SC_(166.869873046875), SC_(0.28247643026063070467278298745564297946418695359089), SC_(0.71752356973936929532721701254435702053581304640911) }, 
-      { SC_(1674453679643557888), SC_(167.44537353515625), SC_(168.857147216796875), SC_(0.92099169494016061238522995952802645037178736022794), SC_(0.079008305059839387614770040471973549628212639772055) }, 
-      { SC_(2809703283612975104), SC_(280.9703369140625), SC_(279.762969970703125), SC_(0.11364543011784098836896955307019184576823123795544), SC_(0.88635456988215901163103044692980815423176876204456) }, 
-      { SC_(2809703283612975104), SC_(280.9703369140625), SC_(282.413665771484375), SC_(0.92553607281289461499104965729721028764390548597727), SC_(0.074463927187105385008950342702789712356094514022729) }, 
-      { SC_(7921767423114477568), SC_(792.1767578125), SC_(792.31842041015625), SC_(0.5563267401667033086322021527186481547238720682263), SC_(0.4436732598332966913677978472813518452761279317737) }, 
-      { SC_(7921767423114477568), SC_(792.1767578125), SC_(793.54827880859375), SC_(0.91489369852628004292795662749916567238372650186026), SC_(0.085106301473719957072043372500834327616273498139738) }, 
-      { SC_(13091821180254420992), SC_(1309.18212890625), SC_(1308.01171875), SC_(0.12091797523015676375913420093212297337117969426545), SC_(0.87908202476984323624086579906787702662882030573455) }, 
-      { SC_(13091821180254420992), SC_(1309.18212890625), SC_(1308.517578125), SC_(0.25316892936238242974380182772830364755920164172871), SC_(0.74683107063761757025619817227169635244079835827129) }
+      {{ SC_(4536808851374080.0), SC_(0.45368087291717529296875), SC_(-0.481173217296600341796875), SC_(0.1749317497754352460810908541491372795891542325487), SC_(0.8250682502245647539189091458508627204108457674513) }}, 
+      {{ SC_(4536808851374080.0), SC_(0.45368087291717529296875), SC_(1.3978519439697265625), SC_(0.82745888213761221622777144575509830758765026825781), SC_(0.17254111786238778377222855424490169241234973174219) }}, 
+      {{ SC_(5677385198338048.0), SC_(0.56773853302001953125), SC_(-0.5258305072784423828125), SC_(0.13707201688604064907083148328658590547016675560101), SC_(0.86292798311395935092916851671341409452983324439899) }}, 
+      {{ SC_(5677385198338048.0), SC_(0.56773853302001953125), SC_(0.708383023738861083984375), SC_(0.55592460048261968604418681822217801676118984510485), SC_(0.44407539951738031395581318177782198323881015489515) }}, 
+      {{ SC_(19057916648620032.0), SC_(1.905791759490966796875), SC_(3.123167514801025390625), SC_(0.88826935840310006680843037482396692978657176631796), SC_(0.11173064159689993319156962517603307021342823368204) }}, 
+      {{ SC_(19057916648620032.0), SC_(1.905791759490966796875), SC_(3.3844356536865234375), SC_(0.93038224262142835995452986318222481740507172432515), SC_(0.069617757378571640045470136817775182594928275674854) }}, 
+      {{ SC_(36700173421772800.0), SC_(3.670017242431640625), SC_(4.6750431060791015625), SC_(0.84255780194329132905115240305424746317298104246855), SC_(0.15744219805670867094884759694575253682701895753145) }}, 
+      {{ SC_(36700173421772800.0), SC_(3.670017242431640625), SC_(5.042537689208984375), SC_(0.91504926091817108755289153804799207257503305462555), SC_(0.084950739081828912447108461952007927424966945374453) }}, 
+      {{ SC_(45079461342740480.0), SC_(4.507946014404296875), SC_(3.3889064788818359375), SC_(0.13156163646802619543156433884136170088487556815931), SC_(0.86843836353197380456843566115863829911512443184069) }}, 
+      {{ SC_(45079461342740480.0), SC_(4.507946014404296875), SC_(5.9973297119140625), SC_(0.93180682050435927369046460493686411555287073533266), SC_(0.068193179495640726309535395063135884447129264667335) }}, 
+      {{ SC_(157509421545553920.0), SC_(15.750942230224609375), SC_(17.14560699462890625), SC_(0.91844152246389020936377208106238904518645300898785), SC_(0.081558477536109790636227918937610954813546991012154) }}, 
+      {{ SC_(157509421545553920.0), SC_(15.750942230224609375), SC_(17.1575450897216796875), SC_(0.92022740765138483503818882082673489052943410104556), SC_(0.079772592348615164961811179173265109470565898954439) }}, 
+      {{ SC_(306140114898124800.0), SC_(30.614013671875), SC_(31.8541412353515625), SC_(0.89253589230213680868361632253582462638850083853234), SC_(0.10746410769786319131638367746417537361149916146766) }}, 
+      {{ SC_(306140114898124800.0), SC_(30.614013671875), SC_(32.01709747314453125), SC_(0.91970407450026572598532504589599032507374844769296), SC_(0.080295925499734274014674954104009674926251552307043) }}, 
+      {{ SC_(390730904542117888.0), SC_(39.073089599609375), SC_(38.045928955078125), SC_(0.15217241315852103004776349323469720103276253578469), SC_(0.84782758684147896995223650676530279896723746421531) }}, 
+      {{ SC_(390730904542117888.0), SC_(39.073089599609375), SC_(38.2361907958984375), SC_(0.20132472643110592660423913551748708698902279471476), SC_(0.79867527356889407339576086448251291301097720528524) }}, 
+      {{ SC_(1044709769224388608.0), SC_(104.470977783203125), SC_(104.8680572509765625), SC_(0.65434556985043816570960826185482905142969403857975), SC_(0.34565443014956183429039173814517094857030596142025) }}, 
+      {{ SC_(1044709769224388608.0), SC_(104.470977783203125), SC_(105.14849090576171875), SC_(0.75095977650749132960934905238656630719173158415557), SC_(0.24904022349250867039065094761343369280826841584443) }}, 
+      {{ SC_(1674453679643557888.0), SC_(167.44537353515625), SC_(166.869873046875), SC_(0.28247643026063070467278298745564297946418695359089), SC_(0.71752356973936929532721701254435702053581304640911) }}, 
+      {{ SC_(1674453679643557888.0), SC_(167.44537353515625), SC_(168.857147216796875), SC_(0.92099169494016061238522995952802645037178736022794), SC_(0.079008305059839387614770040471973549628212639772055) }}, 
+      {{ SC_(2809703283612975104.0), SC_(280.9703369140625), SC_(279.762969970703125), SC_(0.11364543011784098836896955307019184576823123795544), SC_(0.88635456988215901163103044692980815423176876204456) }}, 
+      {{ SC_(2809703283612975104.0), SC_(280.9703369140625), SC_(282.413665771484375), SC_(0.92553607281289461499104965729721028764390548597727), SC_(0.074463927187105385008950342702789712356094514022729) }}, 
+      {{ SC_(7921767423114477568.0), SC_(792.1767578125), SC_(792.31842041015625), SC_(0.5563267401667033086322021527186481547238720682263), SC_(0.4436732598332966913677978472813518452761279317737) }}, 
+      {{ SC_(7921767423114477568.0), SC_(792.1767578125), SC_(793.54827880859375), SC_(0.91489369852628004292795662749916567238372650186026), SC_(0.085106301473719957072043372500834327616273498139738) }}, 
+      {{ SC_(13091821180254420992.0), SC_(1309.18212890625), SC_(1308.01171875), SC_(0.12091797523015676375913420093212297337117969426545), SC_(0.87908202476984323624086579906787702662882030573455) }}, 
+      {{ SC_(13091821180254420992.0), SC_(1309.18212890625), SC_(1308.517578125), SC_(0.25316892936238242974380182772830364755920164172871), SC_(0.74683107063761757025619817227169635244079835827129) }}
    }};
 //#undef SC_
 
diff --git a/test/nct_small_delta.ipp b/test/nct_small_delta.ipp
index f95518178..356051976 100644
--- a/test/nct_small_delta.ipp
+++ b/test/nct_small_delta.ipp
@@ -2,84 +2,84 @@
 #  define SC_(x) static_cast<T>(BOOST_JOIN(x, L))
 #endif
    static const boost::array<boost::array<T, 5>, 78> nct_small_delta = {{
-      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(-0.043873153626918792724609375), SC_(0.48250276576722336046483816401534117826515884583867), SC_(0.51749723423277663953516183598465882173484115416133) }, 
-      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.729398787021636962890625), SC_(0.76712095847007040756161950500140014007502095546645), SC_(0.23287904152992959243838049499859985992497904453355) }, 
-      { SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.944172799587249755859375), SC_(0.82745910775138122060234718854881274437593644597231), SC_(0.17254089224861877939765281145118725562406355402769) }, 
-      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-1.09357059001922607421875), SC_(0.13707187615241828790447496643413251920933193961981), SC_(0.86292812384758171209552503356586748079066806038019) }, 
-      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-0.075724057853221893310546875), SC_(0.46981932920499526656408951192932529155640100686028), SC_(0.53018067079500473343591048807067470844359899313972) }, 
-      { SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(0.894318759441375732421875), SC_(0.8144241543253204424707276799726958127232605442998), SC_(0.1855758456746795575292723200273041872767394557002) }, 
-      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(-0.32331907749176025390625), SC_(0.37322681889304995092918136348422956501557638199648), SC_(0.62677318110695004907081863651577043498442361800352) }, 
-      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(0.900841772556304931640625), SC_(0.81616372411403034488699018804029514822710817134975), SC_(0.18383627588596965511300981195970485177289182865025) }, 
-      { SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(1.21737635135650634765625), SC_(0.88826940695840047354018486823128837280979546898275), SC_(0.11173059304159952645981513176871162719020453101725) }, 
-      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.608911812305450439453125), SC_(0.27129146314707937854382467984874644387201484012076), SC_(0.72870853685292062145617532015125355612798515987924) }, 
-      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.233737051486968994140625), SC_(0.40759456615456790965120565572754800087372105257581), SC_(0.59240543384543209034879434427245199912627894742419) }, 
-      { SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(1.0050258636474609375), SC_(0.84255777338099392090018173116713612691826495532429), SC_(0.15744222661900607909981826883286387308173504467571) }, 
-      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.11903965473175048828125), SC_(0.13156163653841524718807085637540033587741857268684), SC_(0.86843836346158475281192914362459966412258142731316) }, 
-      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.0743410587310791015625), SC_(0.14133494913380490957172969254766861098247075035799), SC_(0.85866505086619509042827030745233138901752924964201) }, 
-      { SC_(5247940), SC_(0.524793986045324345468543469905853271484375e-9), SC_(0.466433703899383544921875), SC_(0.67954744448251303029682738870296370754546775710788), SC_(0.32045255551748696970317261129703629245453224289212) }, 
-      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-1.485649585723876953125), SC_(0.068685924351077450776106805057666756267354379116941), SC_(0.93131407564892254922389319494233324373264562088306) }, 
-      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-0.978404521942138671875), SC_(0.1639371522987393851111295873413950142583525211773), SC_(0.8360628477012606148888704126586049857416474788227) }, 
-      { SC_(18336510), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(1.406603336334228515625), SC_(0.92022746964275550779312032818254511021364287700111), SC_(0.079772530357244492206879671817454889786357122998891) }, 
-      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.9864399433135986328125), SC_(0.16195863866320448164806483040777245446296140149356), SC_(0.83804136133679551835193516959222754553703859850644) }, 
-      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.2347161769866943359375), SC_(0.40721451480880048322798573509892024502193304263547), SC_(0.59278548519119951677201426490107975497806695736453) }, 
-      { SC_(35639400), SC_(0.3563940254025510512292385101318359375e-8), SC_(1.2401275634765625), SC_(0.89253588756079690951410755269677773042628883005293), SC_(0.10746411243920309048589244730322226957371116994707) }, 
-      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-1.1626064777374267578125), SC_(0.12249460282273418971343108523190852402322477087166), SC_(0.87750539717726581028656891476809147597677522912834) }, 
-      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.83689785003662109375), SC_(0.20132499540381076102236383246070664744644381565087), SC_(0.79867500459618923897763616753929335255355618434913) }, 
-      { SC_(45487064), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.594260692596435546875), SC_(0.27616888228432564767719590034089174423793663334908), SC_(0.72383111771567435232280409965910825576206336665092) }, 
-      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.3970777988433837890625), SC_(0.65434494968481063069505183722213499438179132868887), SC_(0.34565505031518936930494816277786500561820867131113) }, 
-      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.61813831329345703125), SC_(0.73175791107603006961198160308845586981919324758164), SC_(0.26824208892396993038801839691154413018080675241836) }, 
-      { SC_(121620224), SC_(0.12162022500206148833967745304107666015625e-7), SC_(1.24720668792724609375), SC_(0.8938391359252750533876681559850381133400744586929), SC_(0.1061608640747249466123318440149618866599255413071) }, 
-      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(-0.575498878955841064453125), SC_(0.28247696804790908448299598525508816339233446215666), SC_(0.71752303195209091551700401474491183660766553784334) }, 
-      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.4192900955677032470703125), SC_(0.66249792556950493924206051736760665840039674490309), SC_(0.33750207443049506075793948263239334159960325509691) }, 
-      { SC_(194932064), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.891839683055877685546875), SC_(0.81376056011022270595841292021652342060820308429614), SC_(0.18623943988977729404158707978347657939179691570386) }, 
-      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.404501438140869140625), SC_(0.080084787472122488844415495242012312453561424134301), SC_(0.9199152125278775111555845047579876875464385758657) }, 
-      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.20737874507904052734375), SC_(0.11364315277765295082194817827847616199631048415041), SC_(0.88635684722234704917805182172152383800368951584959) }, 
-      { SC_(327092512), SC_(0.327092521956728887744247913360595703125e-7), SC_(0.8766219615936279296875), SC_(0.80965398752936883769527309841930163032620924932467), SC_(0.19034601247063116230472690158069836967379075067533) }, 
-      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(-0.550348579883575439453125), SC_(0.29104012336625227702044178467603355057145302194928), SC_(0.70895987663374772297955821532396644942854697805072) }, 
-      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(0.1416618525981903076171875), SC_(0.55632640945989957068387202865702682448619885466383), SC_(0.44367359054010042931612797134297317551380114533617) }, 
-      { SC_(922215104), SC_(0.922215122045599855482578277587890625e-7), SC_(1.13529217243194580078125), SC_(0.87187352013277999854694556458228781398877720084173), SC_(0.12812647986722000145305443541771218601122279915827) }, 
-      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.669230878353118896484375), SC_(0.25167405732584667576513293514194252242977450905894), SC_(0.74832594267415332423486706485805747757022549094106) }, 
-      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.66450512409210205078125), SC_(0.25318348652085408643723791160561950141473919546181), SC_(0.74681651347914591356276208839438049858526080453819) }, 
-      { SC_(1524088576), SC_(0.15240885886669275350868701934814453125e-6), SC_(1.37847745418548583984375), SC_(0.9159720143264452800722709073773563686088927059612), SC_(0.084027985673554719927729092622643631391107294038796) }, 
-      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(-0.9348537921905517578125), SC_(0.17493175360129918436210468793967574035560766123375), SC_(0.82506824639870081563789531206032425964439233876625) }, 
-      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(0.01098839938640594482421875), SC_(0.50438353586498884681723519205661827951453610911603), SC_(0.49561646413501115318276480794338172048546389088397) }, 
-      { SC_(2833322752), SC_(0.2833322696460527367889881134033203125e-6), SC_(1.11728668212890625), SC_(0.86806405541813070462577859975991426774401640081913), SC_(0.13193594458186929537422140024008573225598359918087) }, 
-      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(-1.36148512363433837890625), SC_(0.086680099352107115152692238918143641020516123095345), SC_(0.91331990064789288484730776108185635897948387690466) }, 
-      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.1406452357769012451171875), SC_(0.55592460342263048867879490949555684169178196778873), SC_(0.44407539657736951132120509050444315830821803221127) }, 
-      { SC_(7376104448), SC_(0.737610434953239746391773223876953125e-6), SC_(0.4672227799892425537109375), SC_(0.6798294875609898291245772837764000326600691290926), SC_(0.3201705124390101708754227162235999673399308709074) }, 
-      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(-1.0526561737060546875), SC_(0.14624886521046919412989626895906939222407293206212), SC_(0.85375113478953080587010373104093060777592706793788) }, 
-      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(0.893787801265716552734375), SC_(0.81428177283808104910080873651678647035668255855401), SC_(0.18571822716191895089919126348321352964331744144599) }, 
-      { SC_(19005597696), SC_(0.190055970961111597716808319091796875e-5), SC_(1.478645801544189453125), SC_(0.9303822435208431945428692571159084817569960338472), SC_(0.069617756479156805457130742884091518243003966152798) }, 
-      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.39286124706268310546875), SC_(0.081830311952030386950958528699491776784138181119043), SC_(0.91816968804796961304904147130050822321586181888096) }, 
-      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.2086009979248046875), SC_(0.11340736887699187293262662688976277518450464408822), SC_(0.88659263112300812706737337311023722481549535591178) }, 
-      { SC_(37336477696), SC_(0.37336476452765055000782012939453125e-5), SC_(1.37252414226531982421875), SC_(0.91504925497864847245117739324928896561477482544626), SC_(0.084950745021351527548822606750711034385225174553738) }, 
-      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(-0.4161103665828704833984375), SC_(0.33866183595792209794153109645293698407273819046339), SC_(0.66133816404207790205846890354706301592726180953661) }, 
-      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.48221313953399658203125), SC_(0.93085719135108164633155760685918105899871704889272), SC_(0.069142808648918353668442393140818941001282951107282) }, 
-      { SC_(76158959616), SC_(0.7615895810886286199092864990234375e-5), SC_(1.4893915653228759765625), SC_(0.93180685365187513633521575127608504580804034566387), SC_(0.068193146348124863664784248723914954191959654336133) }, 
-      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(0.97038853168487548828125), SC_(0.83406983375988250630225384732975974640680046980811), SC_(0.16593016624011749369774615267024025359319953019189) }, 
-      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.04740297794342041015625), SC_(0.85253966501367083089932755397065936180784831841043), SC_(0.14746033498632916910067244602934063819215168158957) }, 
-      { SC_(149909094400), SC_(0.149909101310186088085174560546875e-4), SC_(1.394680500030517578125), SC_(0.91844163480163429797669181827603427319262632792639), SC_(0.08155836519836570202330818172396572680737367207361) }, 
-      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(-0.864196956157684326171875), SC_(0.19373160667651853950263712162705732018958798823552), SC_(0.80626839332348146049736287837294267981041201176448) }, 
-      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(0.965739905834197998046875), SC_(0.83290531317191357846564987870102532533516215684712), SC_(0.16709468682808642153435012129897467466483784315288) }, 
-      { SC_(300246401024), SC_(0.300246392725966870784759521484375e-4), SC_(1.403114795684814453125), SC_(0.91970421907553442085361472793817522857066471337247), SC_(0.080295780924465579146385272061824771429335286627532) }, 
-      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(-1.02712547779083251953125), SC_(0.15217237530683021166365655887378113611916101492035), SC_(0.84782762469316978833634344112621886388083898507965) }, 
-      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(0.584521234035491943359375), SC_(0.72055327773828199091011436164660463547526546920033), SC_(0.27944672226171800908988563835339536452473453079967) }, 
-      { SC_(353275379712), SC_(0.3532753908075392246246337890625e-4), SC_(1.30201494693756103515625), SC_(0.90353832363228799912881142113287687617562615688939), SC_(0.096461676367712000871188578867123123824373843110611) }, 
-      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(-1.12434637546539306640625), SC_(0.13041072232576106505759370992705369062839357686989), SC_(0.86958927767423893494240629007294630937160642313011) }, 
-      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.544183909893035888671875), SC_(0.70680629772915567856214841102838580323130470572332), SC_(0.29319370227084432143785158897161419676869529427668) }, 
-      { SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.67762219905853271484375), SC_(0.75096096245833210774398163041302339076159056835009), SC_(0.24903903754166789225601836958697660923840943164991) }, 
-      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(-0.54846096038818359375), SC_(0.29160515445821290109615211658532752777534929659883), SC_(0.70839484554178709890384788341467247222465070340117) }, 
-      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(0.53644597530364990234375), SC_(0.70409170751851223796496285006888224216192038796279), SC_(0.29590829248148776203503714993111775783807961203721) }, 
-      { SC_(2405508317184), SC_(0.0002405508421361446380615234375), SC_(1.4120190143585205078125), SC_(0.92099239916220010887823964338845316029716642789693), SC_(0.079007600837799891121760356611546839702833572103074) }, 
-      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(-0.30330073833465576171875), SC_(0.38064607328786833329129434720920126565403722909458), SC_(0.61935392671213166670870565279079873434596277090542) }, 
-      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(0.79173374176025390625), SC_(0.78560096142991773065052672400091405076291446132892), SC_(0.21439903857008226934947327599908594923708553867108) }, 
-      { SC_(4836693114880), SC_(0.000483669340610504150390625), SC_(1.44381272792816162109375), SC_(0.92553610113350895085593676928879838003706656547384), SC_(0.074463898866491049144063230711201619962933434526164) }, 
-      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(0.774176061153411865234375), SC_(0.78030402643947053525294588392940945045026100828356), SC_(0.21969597356052946474705411607059054954973899171644) }, 
-      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.35162198543548583984375), SC_(0.91159882995045713756961834701249644548104352714108), SC_(0.088401170049542862430381652987503554518956472858921) }, 
-      { SC_(9556477345792), SC_(0.000955647788941860198974609375), SC_(1.37245666980743408203125), SC_(0.91489058742913963764590136168317114106740895702093), SC_(0.085109412570860362354098638316828858932591042979068) }, 
-      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-1.1693308353424072265625), SC_(0.12091706455667160284074085853324054976433257083915), SC_(0.87908293544332839715925914146675945023566742916085) }, 
-      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(-0.02714899368584156036376953125), SC_(0.48873822149228296214357093419224183546582949284801), SC_(0.51126177850771703785642906580775816453417050715199) }, 
-      { SC_(10838489432064), SC_(0.00108384899795055389404296875), SC_(0.723025619983673095703125), SC_(0.76483486081732755088858031522414884241973724382194), SC_(0.23516513918267244911141968477585115758026275617806) }
+      {{ SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(-0.043873153626918792724609375), SC_(0.48250276576722336046483816401534117826515884583867), SC_(0.51749723423277663953516183598465882173484115416133) }}, 
+      {{ SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.729398787021636962890625), SC_(0.76712095847007040756161950500140014007502095546645), SC_(0.23287904152992959243838049499859985992497904453355) }}, 
+      {{ SC_(528154.0625), SC_(0.5281540482737767661092220805585384368896484375e-10), SC_(0.944172799587249755859375), SC_(0.82745910775138122060234718854881274437593644597231), SC_(0.17254089224861877939765281145118725562406355402769) }}, 
+      {{ SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-1.09357059001922607421875), SC_(0.13707187615241828790447496643413251920933193961981), SC_(0.86292812384758171209552503356586748079066806038019) }}, 
+      {{ SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(-0.075724057853221893310546875), SC_(0.46981932920499526656408951192932529155640100686028), SC_(0.53018067079500473343591048807067470844359899313972) }}, 
+      {{ SC_(660934.625), SC_(0.6609346403507743161753751337528228759765625e-10), SC_(0.894318759441375732421875), SC_(0.8144241543253204424707276799726958127232605442998), SC_(0.1855758456746795575292723200273041872767394557002) }}, 
+      {{ SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(-0.32331907749176025390625), SC_(0.37322681889304995092918136348422956501557638199648), SC_(0.62677318110695004907081863651577043498442361800352) }}, 
+      {{ SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(0.900841772556304931640625), SC_(0.81616372411403034488699018804029514822710817134975), SC_(0.18383627588596965511300981195970485177289182865025) }}, 
+      {{ SC_(2218633.5), SC_(0.221863361016261251279502175748348236083984375e-9), SC_(1.21737635135650634765625), SC_(0.88826940695840047354018486823128837280979546898275), SC_(0.11173059304159952645981513176871162719020453101725) }}, 
+      {{ SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.608911812305450439453125), SC_(0.27129146314707937854382467984874644387201484012076), SC_(0.72870853685292062145617532015125355612798515987924) }}, 
+      {{ SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(-0.233737051486968994140625), SC_(0.40759456615456790965120565572754800087372105257581), SC_(0.59240543384543209034879434427245199912627894742419) }}, 
+      {{ SC_(4272462.5), SC_(0.427246238388079291325993835926055908203125e-9), SC_(1.0050258636474609375), SC_(0.84255777338099392090018173116713612691826495532429), SC_(0.15744222661900607909981826883286387308173504467571) }}, 
+      {{ SC_(5247940.0), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.11903965473175048828125), SC_(0.13156163653841524718807085637540033587741857268684), SC_(0.86843836346158475281192914362459966412258142731316) }}, 
+      {{ SC_(5247940.0), SC_(0.524793986045324345468543469905853271484375e-9), SC_(-1.0743410587310791015625), SC_(0.14133494913380490957172969254766861098247075035799), SC_(0.85866505086619509042827030745233138901752924964201) }}, 
+      {{ SC_(5247940.0), SC_(0.524793986045324345468543469905853271484375e-9), SC_(0.466433703899383544921875), SC_(0.67954744448251303029682738870296370754546775710788), SC_(0.32045255551748696970317261129703629245453224289212) }}, 
+      {{ SC_(18336510.0), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-1.485649585723876953125), SC_(0.068685924351077450776106805057666756267354379116941), SC_(0.93131407564892254922389319494233324373264562088306) }}, 
+      {{ SC_(18336510.0), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(-0.978404521942138671875), SC_(0.1639371522987393851111295873413950142583525211773), SC_(0.8360628477012606148888704126586049857416474788227) }}, 
+      {{ SC_(18336510.0), SC_(0.1833651008809056293102912604808807373046875e-8), SC_(1.406603336334228515625), SC_(0.92022746964275550779312032818254511021364287700111), SC_(0.079772530357244492206879671817454889786357122998891) }}, 
+      {{ SC_(35639400.0), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.9864399433135986328125), SC_(0.16195863866320448164806483040777245446296140149356), SC_(0.83804136133679551835193516959222754553703859850644) }}, 
+      {{ SC_(35639400.0), SC_(0.3563940254025510512292385101318359375e-8), SC_(-0.2347161769866943359375), SC_(0.40721451480880048322798573509892024502193304263547), SC_(0.59278548519119951677201426490107975497806695736453) }}, 
+      {{ SC_(35639400.0), SC_(0.3563940254025510512292385101318359375e-8), SC_(1.2401275634765625), SC_(0.89253588756079690951410755269677773042628883005293), SC_(0.10746411243920309048589244730322226957371116994707) }}, 
+      {{ SC_(45487064.0), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-1.1626064777374267578125), SC_(0.12249460282273418971343108523190852402322477087166), SC_(0.87750539717726581028656891476809147597677522912834) }}, 
+      {{ SC_(45487064.0), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.83689785003662109375), SC_(0.20132499540381076102236383246070664744644381565087), SC_(0.79867500459618923897763616753929335255355618434913) }}, 
+      {{ SC_(45487064.0), SC_(0.4548706300511184963397681713104248046875e-8), SC_(-0.594260692596435546875), SC_(0.27616888228432564767719590034089174423793663334908), SC_(0.72383111771567435232280409965910825576206336665092) }}, 
+      {{ SC_(121620224.0), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.3970777988433837890625), SC_(0.65434494968481063069505183722213499438179132868887), SC_(0.34565505031518936930494816277786500561820867131113) }}, 
+      {{ SC_(121620224.0), SC_(0.12162022500206148833967745304107666015625e-7), SC_(0.61813831329345703125), SC_(0.73175791107603006961198160308845586981919324758164), SC_(0.26824208892396993038801839691154413018080675241836) }}, 
+      {{ SC_(121620224.0), SC_(0.12162022500206148833967745304107666015625e-7), SC_(1.24720668792724609375), SC_(0.8938391359252750533876681559850381133400744586929), SC_(0.1061608640747249466123318440149618866599255413071) }}, 
+      {{ SC_(194932064.0), SC_(0.1949320704852652852423489093780517578125e-7), SC_(-0.575498878955841064453125), SC_(0.28247696804790908448299598525508816339233446215666), SC_(0.71752303195209091551700401474491183660766553784334) }}, 
+      {{ SC_(194932064.0), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.4192900955677032470703125), SC_(0.66249792556950493924206051736760665840039674490309), SC_(0.33750207443049506075793948263239334159960325509691) }}, 
+      {{ SC_(194932064.0), SC_(0.1949320704852652852423489093780517578125e-7), SC_(0.891839683055877685546875), SC_(0.81376056011022270595841292021652342060820308429614), SC_(0.18623943988977729404158707978347657939179691570386) }}, 
+      {{ SC_(327092512.0), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.404501438140869140625), SC_(0.080084787472122488844415495242012312453561424134301), SC_(0.9199152125278775111555845047579876875464385758657) }}, 
+      {{ SC_(327092512.0), SC_(0.327092521956728887744247913360595703125e-7), SC_(-1.20737874507904052734375), SC_(0.11364315277765295082194817827847616199631048415041), SC_(0.88635684722234704917805182172152383800368951584959) }}, 
+      {{ SC_(327092512.0), SC_(0.327092521956728887744247913360595703125e-7), SC_(0.8766219615936279296875), SC_(0.80965398752936883769527309841930163032620924932467), SC_(0.19034601247063116230472690158069836967379075067533) }}, 
+      {{ SC_(922215104.0), SC_(0.922215122045599855482578277587890625e-7), SC_(-0.550348579883575439453125), SC_(0.29104012336625227702044178467603355057145302194928), SC_(0.70895987663374772297955821532396644942854697805072) }}, 
+      {{ SC_(922215104.0), SC_(0.922215122045599855482578277587890625e-7), SC_(0.1416618525981903076171875), SC_(0.55632640945989957068387202865702682448619885466383), SC_(0.44367359054010042931612797134297317551380114533617) }}, 
+      {{ SC_(922215104.0), SC_(0.922215122045599855482578277587890625e-7), SC_(1.13529217243194580078125), SC_(0.87187352013277999854694556458228781398877720084173), SC_(0.12812647986722000145305443541771218601122279915827) }}, 
+      {{ SC_(1524088576.0), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.669230878353118896484375), SC_(0.25167405732584667576513293514194252242977450905894), SC_(0.74832594267415332423486706485805747757022549094106) }}, 
+      {{ SC_(1524088576.0), SC_(0.15240885886669275350868701934814453125e-6), SC_(-0.66450512409210205078125), SC_(0.25318348652085408643723791160561950141473919546181), SC_(0.74681651347914591356276208839438049858526080453819) }}, 
+      {{ SC_(1524088576.0), SC_(0.15240885886669275350868701934814453125e-6), SC_(1.37847745418548583984375), SC_(0.9159720143264452800722709073773563686088927059612), SC_(0.084027985673554719927729092622643631391107294038796) }}, 
+      {{ SC_(2833322752.0), SC_(0.2833322696460527367889881134033203125e-6), SC_(-0.9348537921905517578125), SC_(0.17493175360129918436210468793967574035560766123375), SC_(0.82506824639870081563789531206032425964439233876625) }}, 
+      {{ SC_(2833322752.0), SC_(0.2833322696460527367889881134033203125e-6), SC_(0.01098839938640594482421875), SC_(0.50438353586498884681723519205661827951453610911603), SC_(0.49561646413501115318276480794338172048546389088397) }}, 
+      {{ SC_(2833322752.0), SC_(0.2833322696460527367889881134033203125e-6), SC_(1.11728668212890625), SC_(0.86806405541813070462577859975991426774401640081913), SC_(0.13193594458186929537422140024008573225598359918087) }}, 
+      {{ SC_(7376104448.0), SC_(0.737610434953239746391773223876953125e-6), SC_(-1.36148512363433837890625), SC_(0.086680099352107115152692238918143641020516123095345), SC_(0.91331990064789288484730776108185635897948387690466) }}, 
+      {{ SC_(7376104448.0), SC_(0.737610434953239746391773223876953125e-6), SC_(0.1406452357769012451171875), SC_(0.55592460342263048867879490949555684169178196778873), SC_(0.44407539657736951132120509050444315830821803221127) }}, 
+      {{ SC_(7376104448.0), SC_(0.737610434953239746391773223876953125e-6), SC_(0.4672227799892425537109375), SC_(0.6798294875609898291245772837764000326600691290926), SC_(0.3201705124390101708754227162235999673399308709074) }}, 
+      {{ SC_(19005597696.0), SC_(0.190055970961111597716808319091796875e-5), SC_(-1.0526561737060546875), SC_(0.14624886521046919412989626895906939222407293206212), SC_(0.85375113478953080587010373104093060777592706793788) }}, 
+      {{ SC_(19005597696.0), SC_(0.190055970961111597716808319091796875e-5), SC_(0.893787801265716552734375), SC_(0.81428177283808104910080873651678647035668255855401), SC_(0.18571822716191895089919126348321352964331744144599) }}, 
+      {{ SC_(19005597696.0), SC_(0.190055970961111597716808319091796875e-5), SC_(1.478645801544189453125), SC_(0.9303822435208431945428692571159084817569960338472), SC_(0.069617756479156805457130742884091518243003966152798) }}, 
+      {{ SC_(37336477696.0), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.39286124706268310546875), SC_(0.081830311952030386950958528699491776784138181119043), SC_(0.91816968804796961304904147130050822321586181888096) }}, 
+      {{ SC_(37336477696.0), SC_(0.37336476452765055000782012939453125e-5), SC_(-1.2086009979248046875), SC_(0.11340736887699187293262662688976277518450464408822), SC_(0.88659263112300812706737337311023722481549535591178) }}, 
+      {{ SC_(37336477696.0), SC_(0.37336476452765055000782012939453125e-5), SC_(1.37252414226531982421875), SC_(0.91504925497864847245117739324928896561477482544626), SC_(0.084950745021351527548822606750711034385225174553738) }}, 
+      {{ SC_(76158959616.0), SC_(0.7615895810886286199092864990234375e-5), SC_(-0.4161103665828704833984375), SC_(0.33866183595792209794153109645293698407273819046339), SC_(0.66133816404207790205846890354706301592726180953661) }}, 
+      {{ SC_(76158959616.0), SC_(0.7615895810886286199092864990234375e-5), SC_(1.48221313953399658203125), SC_(0.93085719135108164633155760685918105899871704889272), SC_(0.069142808648918353668442393140818941001282951107282) }}, 
+      {{ SC_(76158959616.0), SC_(0.7615895810886286199092864990234375e-5), SC_(1.4893915653228759765625), SC_(0.93180685365187513633521575127608504580804034566387), SC_(0.068193146348124863664784248723914954191959654336133) }}, 
+      {{ SC_(149909094400.0), SC_(0.149909101310186088085174560546875e-4), SC_(0.97038853168487548828125), SC_(0.83406983375988250630225384732975974640680046980811), SC_(0.16593016624011749369774615267024025359319953019189) }}, 
+      {{ SC_(149909094400.0), SC_(0.149909101310186088085174560546875e-4), SC_(1.04740297794342041015625), SC_(0.85253966501367083089932755397065936180784831841043), SC_(0.14746033498632916910067244602934063819215168158957) }}, 
+      {{ SC_(149909094400.0), SC_(0.149909101310186088085174560546875e-4), SC_(1.394680500030517578125), SC_(0.91844163480163429797669181827603427319262632792639), SC_(0.08155836519836570202330818172396572680737367207361) }}, 
+      {{ SC_(300246401024.0), SC_(0.300246392725966870784759521484375e-4), SC_(-0.864196956157684326171875), SC_(0.19373160667651853950263712162705732018958798823552), SC_(0.80626839332348146049736287837294267981041201176448) }}, 
+      {{ SC_(300246401024.0), SC_(0.300246392725966870784759521484375e-4), SC_(0.965739905834197998046875), SC_(0.83290531317191357846564987870102532533516215684712), SC_(0.16709468682808642153435012129897467466483784315288) }}, 
+      {{ SC_(300246401024.0), SC_(0.300246392725966870784759521484375e-4), SC_(1.403114795684814453125), SC_(0.91970421907553442085361472793817522857066471337247), SC_(0.080295780924465579146385272061824771429335286627532) }}, 
+      {{ SC_(353275379712.0), SC_(0.3532753908075392246246337890625e-4), SC_(-1.02712547779083251953125), SC_(0.15217237530683021166365655887378113611916101492035), SC_(0.84782762469316978833634344112621886388083898507965) }}, 
+      {{ SC_(353275379712.0), SC_(0.3532753908075392246246337890625e-4), SC_(0.584521234035491943359375), SC_(0.72055327773828199091011436164660463547526546920033), SC_(0.27944672226171800908988563835339536452473453079967) }}, 
+      {{ SC_(353275379712.0), SC_(0.3532753908075392246246337890625e-4), SC_(1.30201494693756103515625), SC_(0.90353832363228799912881142113287687617562615688939), SC_(0.096461676367712000871188578867123123824373843110611) }}, 
+      {{ SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(-1.12434637546539306640625), SC_(0.13041072232576106505759370992705369062839357686989), SC_(0.86958927767423893494240629007294630937160642313011) }}, 
+      {{ SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.544183909893035888671875), SC_(0.70680629772915567856214841102838580323130470572332), SC_(0.29319370227084432143785158897161419676869529427668) }}, 
+      {{ SC_(0.105336832e13), SC_(0.0001053368323482573032379150390625), SC_(0.67762219905853271484375), SC_(0.75096096245833210774398163041302339076159056835009), SC_(0.24903903754166789225601836958697660923840943164991) }}, 
+      {{ SC_(2405508317184.0), SC_(0.0002405508421361446380615234375), SC_(-0.54846096038818359375), SC_(0.29160515445821290109615211658532752777534929659883), SC_(0.70839484554178709890384788341467247222465070340117) }}, 
+      {{ SC_(2405508317184.0), SC_(0.0002405508421361446380615234375), SC_(0.53644597530364990234375), SC_(0.70409170751851223796496285006888224216192038796279), SC_(0.29590829248148776203503714993111775783807961203721) }}, 
+      {{ SC_(2405508317184.0), SC_(0.0002405508421361446380615234375), SC_(1.4120190143585205078125), SC_(0.92099239916220010887823964338845316029716642789693), SC_(0.079007600837799891121760356611546839702833572103074) }}, 
+      {{ SC_(4836693114880.0), SC_(0.000483669340610504150390625), SC_(-0.30330073833465576171875), SC_(0.38064607328786833329129434720920126565403722909458), SC_(0.61935392671213166670870565279079873434596277090542) }}, 
+      {{ SC_(4836693114880.0), SC_(0.000483669340610504150390625), SC_(0.79173374176025390625), SC_(0.78560096142991773065052672400091405076291446132892), SC_(0.21439903857008226934947327599908594923708553867108) }}, 
+      {{ SC_(4836693114880.0), SC_(0.000483669340610504150390625), SC_(1.44381272792816162109375), SC_(0.92553610113350895085593676928879838003706656547384), SC_(0.074463898866491049144063230711201619962933434526164) }}, 
+      {{ SC_(9556477345792.0), SC_(0.000955647788941860198974609375), SC_(0.774176061153411865234375), SC_(0.78030402643947053525294588392940945045026100828356), SC_(0.21969597356052946474705411607059054954973899171644) }}, 
+      {{ SC_(9556477345792.0), SC_(0.000955647788941860198974609375), SC_(1.35162198543548583984375), SC_(0.91159882995045713756961834701249644548104352714108), SC_(0.088401170049542862430381652987503554518956472858921) }}, 
+      {{ SC_(9556477345792.0), SC_(0.000955647788941860198974609375), SC_(1.37245666980743408203125), SC_(0.91489058742913963764590136168317114106740895702093), SC_(0.085109412570860362354098638316828858932591042979068) }}, 
+      {{ SC_(10838489432064.0), SC_(0.00108384899795055389404296875), SC_(-1.1693308353424072265625), SC_(0.12091706455667160284074085853324054976433257083915), SC_(0.87908293544332839715925914146675945023566742916085) }}, 
+      {{ SC_(10838489432064.0), SC_(0.00108384899795055389404296875), SC_(-0.02714899368584156036376953125), SC_(0.48873822149228296214357093419224183546582949284801), SC_(0.51126177850771703785642906580775816453417050715199) }}, 
+      {{ SC_(10838489432064.0), SC_(0.00108384899795055389404296875), SC_(0.723025619983673095703125), SC_(0.76483486081732755088858031522414884241973724382194), SC_(0.23516513918267244911141968477585115758026275617806) }}
    }};
 //#undef SC_
 
diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 664179692..7ea391600 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -91,6 +91,23 @@ void expected_results()
    //
    // Catch all cases come last:
    //
+   if(std::numeric_limits<long double>::digits > 54)
+   {
+      add_expected_result(
+         "[^|]*",                          // compiler
+         "[^|]*",                          // stdlib
+         "[^|]*",                          // platform
+         largest_type,                     // test type(s)
+         "[^|]*large[^|]*",                // test data group
+         "[^|]*", 2000000, 200000);        // test function
+      add_expected_result(
+         "[^|]*",                          // compiler
+         "[^|]*",                          // stdlib
+         "[^|]*",                          // platform
+         "double",                         // test type(s)
+         "[^|]*large[^|]*",                // test data group
+         "[^|]*", 500, 100);               // test function
+   }
    add_expected_result(
       "[^|]*",                          // compiler
       "[^|]*",                          // stdlib
@@ -105,6 +122,13 @@ void expected_results()
       largest_type,                     // test type(s)
       "[^|]*large[^|]*",                // test data group
       "[^|]*", 1500, 300);              // test function
+   add_expected_result(
+      "[^|]*",                          // compiler
+      "[^|]*",                          // stdlib
+      "[^|]*",                          // platform
+      largest_type,                     // test type(s)
+      "[^|]*small[^|]*",                // test data group
+      "[^|]*", 400, 100);              // test function
    add_expected_result(
       "[^|]*",                          // compiler
       "[^|]*",                          // stdlib

From 4a1ccd574e99a696e856bd23cbda66ea6f2ebe96 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sat, 25 Aug 2012 10:13:27 +0000
Subject: [PATCH 113/115] Comment only on change to use normal for (v > 1 /
 boost::math::tools::epsilon<T>()

[SVN r80196]
---
 include/boost/math/distributions/non_central_t.hpp | 6 +++---
 1 file changed, 3 insertions(+), 3 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index dc12b59e4..964225d16 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -320,8 +320,8 @@ namespace boost
 
 
             value_type guess = 0;
-            if (boost::math::isinf(v))
-            { // Infinite degrees of freedom, so use normal distribution located at delta.
+            if ( (boost::math::isinf(v)) || (v > 1 / boost::math::tools::epsilon<T>()) )
+            { // Infinite or very large degrees of freedom, so use normal distribution located at delta.
                normal_distribution<T, Policy> n(delta, 1);
                if (p < q)
                {
@@ -331,7 +331,7 @@ namespace boost
                {
                  return quantile(complement(n, q));
                }
-             }
+            }
             else if(v > 3)
             { // Use normal distribution to calculate guess.
                value_type mean = (v > 1 / policies::get_epsilon<T, Policy>()) ? delta : delta * sqrt(v / 2) * tgamma_delta_ratio((v - 1) * 0.5f, T(0.5f));

From d89b599121fd9edd6ffe8a7ecc98cb3050ff3967 Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sat, 25 Aug 2012 10:14:14 +0000
Subject: [PATCH 114/115] Messsages inserted to find closer to line causing
 trouble on GCC

[SVN r80197]
---
 test/test_nc_t.cpp | 4 ++++
 1 file changed, 4 insertions(+)

diff --git a/test/test_nc_t.cpp b/test/test_nc_t.cpp
index 7ea391600..a61686832 100644
--- a/test/test_nc_t.cpp
+++ b/test/test_nc_t.cpp
@@ -628,9 +628,13 @@ void test_big_df(RealType)
     BOOST_CHECK_CLOSE_FRACTION(quantile(infdf10, 0.5), static_cast<RealType>(10), tolerance);
     BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf10, 0.5), static_cast<RealType>(10), tolerance);
 
+    BOOST_TEST_MESSAGE("non_central_t_distribution<RealType> infdf100(inf, 100);");
     non_central_t_distribution<RealType> infdf100(inf, 100);
+    BOOST_TEST_MESSAGE("non_central_t_distribution<RealType> maxdf100(max_val, 100);");
     non_central_t_distribution<RealType> maxdf100(max_val, 100);
+    BOOST_TEST_MESSAGE("BOOST_CHECK_CLOSE_FRACTION(quantile(infdf100, 0.5), static_cast<RealType>(100), tolerance);");
     BOOST_CHECK_CLOSE_FRACTION(quantile(infdf100, 0.5), static_cast<RealType>(100), tolerance);
+    BOOST_TEST_MESSAGE("BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf100, 0.5), static_cast<RealType>(100), tolerance);");
     BOOST_CHECK_CLOSE_FRACTION(quantile(maxdf100, 0.5), static_cast<RealType>(100), tolerance);
     { // Loop back.
       RealType p = static_cast<RealType>(0.01);

From a286b0083333cd716cc6e749bdf397c4a720195a Mon Sep 17 00:00:00 2001
From: "Paul A. Bristow" <pbristow@hetp.u-net.com>
Date: Sun, 26 Aug 2012 09:43:43 +0000
Subject: [PATCH 115/115] delta == 0 treated as special case for mean,
 variance, skewness and kurtosis == central Student's t

[SVN r80233]
---
 .../boost/math/distributions/non_central_t.hpp | 18 +++++++++++++++---
 1 file changed, 15 insertions(+), 3 deletions(-)

diff --git a/include/boost/math/distributions/non_central_t.hpp b/include/boost/math/distributions/non_central_t.hpp
index 964225d16..558e55127 100644
--- a/include/boost/math/distributions/non_central_t.hpp
+++ b/include/boost/math/distributions/non_central_t.hpp
@@ -522,8 +522,9 @@ namespace boost
             BOOST_MATH_STD_USING
             if (v > 1 / boost::math::tools::epsilon<T>() )
             {
-              normal_distribution<T, Policy> n(delta, 1);
-              return boost::math::mean(n); 
+              //normal_distribution<T, Policy> n(delta, 1);
+              //return boost::math::mean(n); 
+              return delta;
             }
             else
             {
@@ -539,7 +540,10 @@ namespace boost
             {
                return 1;
             }
-
+            if (delta == 0)
+            {  // == Student's t
+              return v / (v - 2);
+            }
             T result = ((delta * delta + 1) * v) / (v - 2);
             T m = mean(v, delta, pol);
             result -= m * m;
@@ -554,6 +558,10 @@ namespace boost
             {
                return 0;
             }
+            if(delta == 0)
+            { // == Student's t
+              return 0;
+            }
             T mean = boost::math::detail::mean(v, delta, pol);
             T l2 = delta * delta;
             T var = ((l2 + 1) * v) / (v - 2) - mean * mean;
@@ -572,6 +580,10 @@ namespace boost
             {
                return 3;
             }
+            if (delta == 0)
+            { // == Student's t
+              return 3;
+            }
             T mean = boost::math::detail::mean(v, delta, pol);
             T l2 = delta * delta;
             T var = ((l2 + 1) * v) / (v - 2) - mean * mean;